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Published biennially by the Particle Data Group (Lawrence Berkeley National Laboratory and collaborators), this 2008 edition lists, evaluates and averages measured properties of gauge bosons, leptons, quarks, mesons and baryons, and summarizes searches for Higgs bosons, heavy neutrinos and supersymmetric particles. It also contains 108 reviews on topics such as the Standard Model, the CKM matrix, detectors, statistics and cosmology. It is a published reference work, not Phil's own writing.

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1 REVIEW OF PARTICLE PHYSICS * ParticleDataGroup Abstract This biennial Review summarizes much of particle physics. Using data from previous editions, plus 2778 new measurements from 645 papers, we list, evaluate, and average measured properties of gauge bosons, leptons, quarks,mesons, and baryons. We also summarize searches for hypothetical particles such as Higgs bosons, heavy neutrinos,and supersymmetric particles. All the particle properties and search limits are listed in Summary Tables. We alsogive numerous tables, ﬁgures, formulae, and reviews o f topics such as the Standard Model, particle detectors, probability, and statistics. Among the 108 reviews are ma ny that are new or heavily revised including those on CKM quark-mixing matrix, V ud&Vus,Vcb&Vub, top quark, muon anomalous magnetic moment, extra dimensions, particle detectors, cosmic background radiation, dark matter, cosmological parameters, and big bang cosmology. A booklet is available containing the Summary Tables an d abbreviated versions of some of the other sections of this full Review . All tables, listings, and reviews (and errata) are also available on the Particle Data Group website: http://pdg.lbl.gov . c/circlecopyrt2008 Regents of the University of California ∗The publication of the Review of Particle Physics is supported by the Director, Oﬃce of Scien ce, Oﬃce of High Energy and Nuclear Physics, the Division of High Energy Physics of the U.S. Department of Ene rgy under Contract No. DE–AC02–05CH11231; by the U.S. National Science Foundation under Agreement No. PHY- 0652989; by the European Laboratory for Particle Phys ics (CERN); by an implementing arrangement between the governments of Japan (MEXT: Ministry of Education, Culture, Sports, Science and Technology) and the United States (DOE) oncooperative research and development; and by the Ita lian National Institute of Nuclear Physics (INFN). 2 Particle Data Group C. Amsler,1M. Doser,2M. Antonelli,3D.M. Asner,4K.S. Babu,5H. Baer,6H.R. Band,7R.M. Barnett,8E. Bergren, J. Beringer,8G. Bernardi,9W. Bertl,10H. Bichsel,11O. Biebel,12P. Bloch,2E. Blucher,13S. Blusk,14R.N. Cahn,8 M. Carena,15,13,16C. Caso,17∗A. Ceccucci,2D. Chakraborty,18M.-C. Chen,19R.S. Chivukula,20G. Cowan,21O. Dahl,8 G. D’Ambrosio,22T. Damour,23A. de Gouvˆ ea,24T. DeGrand,25B. Dobrescu,15M. Drees,26D.A. Edwards,27S. Eidelman,28 V.D. Elvira,15J. Erler,29V.V. Ezhela,30J.L. Feng,19W. Fetscher,31B.D. Fields,32B. Foster,33T.K. Gaisser,34L. Garren,15 H.-J. Gerber,31G. Gerbier,35T. Gherghetta,36G.F. Giudice,2M. Goodman,37C. Grab,31A.V. Gritsan,38J.-F. Grivaz,39 D.E. Groom,8M. Gr¨ unewald,40A. Gurtu,41,2T. Gutsche,42H.E. Haber,43K. Hagiwara,44C. Hagmann,45K.G. Hayes,46 J.J. Hern´ andez-Rey,47†K. Hikasa,48I. Hinchliﬀe,8A. H¨ocker,2J. Huston,20P. Igo-Kemenes,49J.D. Jackson,8K.F. Johnson,6 T. Junk,15D. Karlen,50B. Kayser,15D. Kirkby,19S.R. Klein,51I.G. Knowles,52C. Kolda,53R.V. Kowalewski,50P. Kreitz,54 B. Krusche,55Yu.V. Kuyanov,30Y. Kwon,56O. Lahav,57P. Langacker,58A. Liddle,59Z. Ligeti,8C.-J. Lin,8T.M. Liss,60 L. Littenberg,61J.C. Liu,54K.S. Lugovsky,30S.B. Lugovsky,30H. Mahlke,62M.L. Mangano,2T. Mannel,63A.V. Manohar,64 W.J. Marciano,61A.D. Martin,65A. Masoni,66D. Milstead,67R. Miquel,68K. M¨onig,69H. Murayama,70,71,8K. Nakamura,44 M. Narain,72P. Nason,73S. Navas,74†P. Nevski,61Y. Nir,75K.A. Olive,76L. Pape,31C. Patrignani,17J.A. Peacock,52 A. Piepke,77G. Punzi,78A. Quadt,79S. Raby,80G. Raﬀelt,81B.N. Ratcliﬀ,54B. Renk,82P. Richardson,65S. Roesler,2 S. Rolli,83A. Romaniouk,84L.J. Rosenberg,11J.L. Rosner,13C.T. Sachrajda,85Y. Sakai,44S. Sarkar,86F. Sauli,2O. Schneider,87 D. Scott,88W.G. Seligman,89M.H. Shaevitz,90T. Sj¨ostrand,91J.G. Smith,25G.F. Smoot,8S. Spanier,54H. Spieler,8 A. Stahl,92T. Stanev,34S.L. Stone,14T. Sumiyoshi,93M. Tanabashi,94J. Terning,95M. Titov,96N.P. Tkachenko,30 N.A. T¨ ornqvist,97D. Tovey,98G.H. Trilling,8T.G. Trippe,8G. Valencia,99K. van Bibber,45M.G. Vincter,4P. Vogel,100 D.R. Ward,101T. Watari,102B.R. Webber,101G. Weiglein,65J.D. Wells,103M. Whalley,65A. Wheeler,54C.G. Wohl,8 L. Wolfenstein,104J. Womersley,105C.L. Woody,61R.L. Workman,106A. Yamamoto,44W.-M. Yao,8O.V. Zenin,30 J. Zhang,107R.-Y. Zhu,108P.A. Zyla8 Technical Associates: G. Harper,8V.S. Lugovsky,30P. Schaﬀner8 1.Physik-Institut, Universit¨ at Z¨urich, CH-8057 Z¨ urich, Switzerland 2.CERN, European Organization for Nuclear Research, CH-1211 Gen` eve 23, Switzerland 3.Lab. Nazionali di Frascati dell’INFN, CP 13, via E. Fermi, 40, I-00044 Frascati (Roma), Italy 4.Department of Physics, Carleton University, 1125 Colonel By Drive, Ottawa, ON K1S 5B6, Canada 5.Department of Physics, Oklahoma State University, Stillwater, OK 74078, USA 6.Department of Physics, Florida State University, Tallahassee, FL 32306, USA 7.Department of Physics, University of Wisconsin, Madison, WI 53706, USA 8.Physics Division, Lawrence Berkeley National Laboratory, 1 Cyclotron Road, Berkeley, CA 94720, USA 9.LPNHE, IN2P3-CNRS et Universit´ es de Paris 6 et 7, F-75252 Paris, France 10.Paul Scherrer Institut, CH-5232 Villigen PSI, Switzerland 11.Department of Physics, University of Washington, Seattle, WA 98195, USA 12.Ludwig-Maximilians-Universit¨ at, Department f¨ ur Physik, Schellingstr. 4, D-80799 M¨ unchen, Germany 13.Department of Physics, University of Chicago, Chicago, IL 60637-1433, USA 14.Department of Physics, Syracuse University, Syracuse, NY, 13244-1130, USA 15.Fermi National Accelerator Laboratory, P.O. Box 500, Batavia, IL 60510, USA 16.Enrico Fermi Institute, University of Chicago, 5640 Ellis Av., Chicago, IL 60637, USA 17.Dipartimento di Fisica e INFN, Universit` a di Genova, I-16146 Genova, Italy 18.Department of Physics, Northern Illinois University, DeKalb, IL 60115, USA 19.Department of Physics and Astronomy, University of California, Irvine, CA 92697-4576, USA 20.Michigan State University, Dept. of Physics and Astronomy, East Lansing, MI 48824-2320, USA 21.Department of Physics, Royal Holloway, University of London, Egham, Surrey TW20 0EX, UK 22.INFN - Sezione di Napoli Complesso Universitario Monte Sant’Angelo, Via Cintia, 80126 Napoli, Italy 23.Institut des Hautes Etudes Scientiﬁques, F-91440 Bures-sur-Yvette, France 24.Department of Physics and Astronomy, Northwestern University, Evanston, IL 60208, USA 25.Department of Physics, University of Colorado at Boulder, Boulder, CO 80309, USA 26.Universit¨ at Bonn, Physikalisches Institut, Nussallee 12, D-53115 Bonn, Germany 27.Deutsches Elektronen-Synchrotron DESY, Notkestraße 85, D-22603 Hamburg, Germany 28.Budker Institute of Nuclear Physics, RU-630090, Novosibirsk, Russia 29.Departamento de F´ ısica Te´ orica, Instituto de F´ ısica, Universidad Nacional Aut´ onoma de M´ exico, M´ exico D.F. 04510, M´ exico 30.COMPAS Group, Institute for High Energy Physics, RU-142284, Protvino, Russia 31.Institute for Particle Physics, ETH Z¨ urich, CH-8093 Z¨ urich, Switzerland 32.Department of Astronomy, University of Illinois, 1002 W. Green St., Urbana, IL 61801, USA ∗Deceased †J.J. Hern´ andez-Rey and S. Navas acknowledge support from MICINN, Spain (FPA2005-25354-E and FPA2007-29104-E) 3 33.Denys Wilkinson Building, Department of Physics, University of Oxford, Oxford, OX1 3RH, UK 34.Bartol Research Institute, University of Delaware, Newark, DE 19716, USA 35.CEA/Saclay, DSM/IRFU, BP 2, F-91191 Gif s Yvette, France 36.School of Physics, University of Melbourne, Victoria, 3010 Australia 37.Argonne National Laboratory, 9700 S. Cass Ave., Argonne, IL 60439-4815, USA 38.Johns Hopkins University, Baltimore, Maryland 21218, USA 39.LAL, IN2P3-CNRS et Univ. de Paris 11, F-91898 Orsay CEDEX, France 40.Dept. Subatomic Physics, University of Ghent, Proeftuinstraat 86, B-9000 Ghent, Belgium 41.Tata Institute of Fundamental Research, Mumbai (Bombay) 400 005, India 42.Institut f¨ ur Theoretische Physik, Universit¨ at T¨ubingen, Auf der Morgenstelle 14, D-72076 T¨ ubingen, Germany 43.Santa Cruz Institute for Particle Physics, University of California, Santa Cruz, CA 95064, USA 44.KEK, High Energy Accelerator Research Organization, Oho, Tsukuba-shi, Ibaraki-ken 305-0801, Japan 45.Lawrence Livermore National Laboratory, 7000 East Ave., Livermore, CA 94550, USA 46.Department of Physics, Hillsdale College, Hillsdale, MI 49242, USA 47.IFIC — Instituto de F´ ısica Corpuscular, Universitat de Val` encia — C.S.I.C., E-46071 Valencia, Spain 48.Department of Physics, Tohoku University, Aoba-ku, Sendai 980-8578, Japan 49.Physikalisches Institut, Universit¨ at Heidelberg, Philosophenweg 12, D-69120 Heidelberg, Germany 50.University of Victoria, Victoria, BC V8W 3P6, Canada 51.Nuclear Science Division, Lawrence Berkeley National Laboratory, 1 Cyclotron Road, Berkeley, CA 94720, USA 52.Institute for Astronomy, University of Edinburgh, Royal Observatory, Blackford Hill, Edinburgh, EH9 3JZ, Scotland, UK 53.Department of Physics, University of Notre Dame, 225 Niewland Hall, Notre Dame, IN 46556, USA 54.Stanford Linear Accelerator Center, P.O. box 4349, Stanford, CA 94309, USA 55.Institute of Physics, University of Basel, CH-4056 Basel, Switzerland 56.Yonsei University, Department of Physics, 134 Sinchon-dong, Sudaemoon-gu, Seoul 120-749, South Korea 57.Department of Physics and Astronomy, University College London, Gower Street, London WC1E 6BT, UK 58.School of Natural Science, Institute for Advanced Study, Princeton, NJ 08540, USA 59.Astronomy Centre, University of Sussex, Falmer, Brighton BN1 9QH, UK 60.Department of Physics, University of Illinois, 1110 W. Green Street, Urbana, IL 61801, USA 61.Physics Department, Brookhaven National Laboratory, Upton, NY 11973, USA 62.Laboratory of Elementary-Particle Physics, Cornell University, Ithaca, NY 14853, USA 63.University Siegen, Fachbereich fur Physik, Siegen, Germany 64.Department of Physics, University of California at San Diego, La Jolla, CA 92093, USA 65.Institute for Particle Physics Phenomenology, Department of Physics, University of Durham, Durham DH1 3LE, UK 66.INFN Sezione di Cagliari, Cittadella Universitaria de Monserrato, Casella postale 170, I-09042 Monserrato (CA), Italy 67.Fysikum, Stockholms Universitet, AlbaNova University Centre, SE-106 91 Stockholm, Sweden 68.Instituci´ o Catalana de Recerca i Estudis Avan¸ cats, Institut de F´ ısica d’Altes Energies, E-08193 Bellaterra (Barcelona), Spain 69.DESY-Zeuthen, D-15735 Zeuthen, Germany 70.Institute for the Physics and Mathematics of the Universe, University of Tokyo, Kashiwa, 277-8568, Japan 71.Department of Physics, University of California, Berkeley, CA 94720, USA 72.Brown University, Department of Physics, 182 Hope Street, Providence, RI 02912, USA 73.INFN, Sez. di Milano-Bicocca, Piazza della Scienza, 3, I-20126 Milano, Italy 74.Dpto. de F´ ısica Te´ orica y del Cosmos & C.A.F.P.E., Universidad de Granada, 18071 Granada, Spain 75.Weizmann Institute of Science, Department of Particle Physics, P.O. Box 26 Rehovot 76100, Israel 76.School of Physics and Astronomy, University of Minnesota, Minneapolis, MN 55455, USA 77.Department of Physics and Astronomy University of Alabama, 206 Gallalee Hall, Box 870324, Tuscaloosa, AL 35487-0324, USA 78.INFN and Dipartimento di Fisica, Universit´ a di Pisa, I-56127 Pisa, Italy 79.Georg-August-Universit¨ at G¨ottingen, II. Physikalisches Institut, Friedrich-Hund-Platz 1, D-37077 G¨ ottingen, Germany 80.Department of Physics, The Ohio State University, 191 W. Woodruﬀ Ave., Columbus, OH 43210, USA 81.Max-Planck-Institut f¨ ur Physik (Werner-Heisenberg-Institut), F¨ ohringer Ring 6, D-80805 M¨ unchen, Germany 82.Institut f¨ ur Physik, Johannes-Gutenberg Universit¨ at Mainz, D-55099 Mainz, Germany 83.Tufts University, Robinson Hall, Medford, MA 02155, USA 84.Moscow Engineering and Physics Institute, 31, Kashirskoye shosse, 115409 Moscow, Russia 85.School of Physics and Astronomy, University of Southampton, Highﬁeld, Southampton S017 1BJ, UK 86.Rudolf Peierls Centre for Theoretical Physics, University of Oxford, 1 Keble Road, Oxford OX1 3NP, UK 87.Ecole Polytechnique F´ ed´erale de Lausanne (EPFL), CH-1015 Lausanne, Switzerland 88.Department of Physics and Astronomy, University of British Columbia, Vancouver, BC V6T 1Z1, Canada 4 89.Columbia University, Nevis Labs, PO Box 137, Irvington, NY 10533, USA 90.Department of Physics, Columbia University, 538 West 120th St., New York, NY 10027, USA 91.Department of Theoretical Physics, Lund University, S-223 62 Lund, Sweden 92.III. Physikalisches Institut, Physikzentrum, RWTH Aachen University, 52056 Aachen, Germany 93.High Energy Physics Laboratory, Tokyo Metropolitan University, Tokyo, 192-0397, Japan 94.Department of Physics, Nagoya University, Chikusa-ku, Nagoya, 464-8602, Japan 95.Department of Physics, University of California, Davis, CA 95616, USA 96.CEA/Saclay, B.P.2, Orme des Merisiers, F-91191 Gif-sur-Yvette Cedex, France 97.Department of Physical Sciences, POB 64 FIN-00014 University of Helsinki, Finland 98.Department of Physics and Astronomy, University of Sheﬃeld, Sheﬃeld S3 7RH, UK 99.Department of Physics, Iowa State University, Ames, IA 50011, USA 100. California Institute of Technology, Kellogg Radiation Laboratory 106-38, Pasadena, CA 91125, USA 101. Cavendish Laboratory, J.J. Thomson Avenue, Cambridge CB3 0HE, UK 102. Department of Physics, University of Tokyo, Tokyo 113-0033, Japan 103. Michigan Center for Theoretical Physics, Physics Dept., 2477 Randall Laboratory, University of Michigan, Ann Arbor, MI 48109, USA 104. Department of Physics, Carnegie Mellon University, Pittsburgh, PA 15213, USA 105. STFC Rutherford Appleton Laboratory, Didcot, OX11 0QX, UK 106. Department of Physics, George Washington University Virginia Campus, Ashburn, VA 20147-2604, USA 107. IHEP, Chinese Academy of Sciences,Beijing 100049, P.R. China 108. California Institute of Technology, Physics Department, 256-48, Pasadena, CA 91125, USA 5 We dedicate this edition of the Review of Particle Physics to the memory of Carlo Caso, a long-time member of the Particle Data Group Carlo Caso (1940–2007) For many years, Carlo Caso was an esteemed member of the Pa rticle Data Group. He joined the Group as LEP was starting, and was responsible along with Atul Gurtu for all aspects of the WandZboson sections. They created the organization of the sections, brought in all the data, carried out ﬁts to the data, and wrote vital reviews. The gauge bosons were at the forefront throughout that era, and the community be neﬁted greatly from their insight and their service. Carlo’s wisdom helped guide the Particle Data Group as a whole. He was always a gentleman and gave freely of his experience and expertise in many ways. Above all, he was a friend to all of us and we will miss him dearly. Leonardo Rossi of the ATLAS Experiment wrote about Carlo’s larger career and, with his permission, we reproduce his comments here. “Our friend and colleague Carlo Caso passed away on July 7th, after several months of courageous ﬁght against cancer.“Carlo spent most of his scientiﬁc career at CERN, taking an active part in the experimental programme of the laboratory. His long and fruitful involvement in particle physics started in the sixties, in the Genoa group led by G. Tomasini. He then made several experiments using the CERN liquid hydroge n bubble chambers -ﬁrst the 2000HBC and later BEBC- to study various facets of the production and decay of meson and baryon resonances. He later made his own group and joined theNA27 Collaboration to exploit the EHS Spectrometer with a ra pid cycling bubble chamber as vertex detector. Amongst their many achievements, they were the ﬁrst to measure, with excellent precision, the lifetime of the charmed Dmesons. At the start of the LEP era, Carlo and his group moved to the DELPHI e xperiment, participating in the construction and running of the HPC electromagnetic calorimeter. In DELPHI he contributed signiﬁcantly to beauty physics measurements and Higgssearches. “After LEP, his interest turned to LHC and he became an enthusiastic supporter of the ATLAS experiment. He led the Genoa group engaged in the design and construction of the pixel detector and made signiﬁcant contributions to this eﬀort. He also maintained an active interest in the overall ATLAS exp eriment and its Collaboration life, and served as Chairman of the ATLAS Publication Committee. It is very sad that Carlo did not live long enough to enjoy the LHC data. “In parallel with his research, Carlo played an important role as a teacher. Full Professor of Experimental Physics in Genoa, he was able to motivate many students around him. He taught th em to love physics, to ask questions and not to be satisﬁed with a superﬁcial answer. His door was always open and discussions with him were always pleasant and inspiring.” The full text of Rossi’s comments may be found at: http://aenews.cern.ch/article.php?issueno=200709&date=September%C2%A02007&id=ATL-ENEWS-2007-049 . 6 Highlights of the 2008 edition of the Review of Particle Physics 7 HIGHLIGHTS OF THE 2008 EDITION OF THE REVIEW OF PARTICLE PHYSICS •645 new papers with 2778 new measurements. •Latest from B-meson physics: 182 papers with 859 measurements: CPviolation, Bsmixing, determination of Vcb,a n dVubCKM elements, newb-hadron states, etc. •Signiﬁcant improvements in K+→3πDalitz slope parameters, K+ /lscript3branching ratios, and KLform factor measurements. •Many new results in the sections on strongly- decaying mesons: 152 papers with 816 mea- surements, including new charmonium-like states properties and review. •First good evidence for D0− D0mixing. Major update to the review on this subject. •Substantial improvement in D+sbranching fractions. •The Table of Astrophysical Constants and Parameters has been extensively revised and modernized. SeepdgLive.lbl.gov for online access to PDG database. Seepdg.lbl.gov/AtomicNuclearProperties for Atomic Properties of Materials. COLOR VERSIONS OF MANY FIGURES AVAILABLE AT END OF BOOK.•108 reviews (most are revised or new). •Major update of the reviews on: - Higgs Bosons; - CKM Quark Mixing Matrix; - Supersymmetry (part II, experiment); -A x i o n s . •New sections in Particle Detector review on Hadron Calorimeters and on Gaseous De- tectors, with subsections on energy loss andcharge transport in gases, Multi-Wire Cham- bers, Micro-Pattern Gas Detectors, TPC’s and TRD’s. •Cosmic ray review: Latest measurements of the highest energy cosmic rays from the Auger detector. •New section on diﬀractive deep inelastic scat- tering in the “Structure functions” review. •New CPT Invariance Test in Neutral Kaon Decay review. 8Table of contents TABLE OF CONTENTS HIGHLIGHTS 7 INTRODUCTION 1. Overview 13 2. Particle Listings responsibilities 13 3. Consultants 144. Naming scheme for hadrons 155. Procedures 15 5.1 Selection and treatment of data 15 5.2 Averages and ﬁts 16 5.2.1 Treatment of errors 165.2.2 Unconstrained averaging 16 5.2.3 Constrained ﬁts 17 5.3 Rounding 185.4 Discussion 18 History plots (rev.) 20Online particle physics information (rev.) 21 PARTICLE PHYSICS SUMMARY TABLES Gauge and Higgs bosons 31 Leptons 34 Quarks 37Mesons 38Baryons 76 Searches (Supersymmetry, Compositeness, etc.)9 1 Tests of conservation laws 93 REVIEWS, TABLES, AND PLOTS Constants, Units, Atomic and Nuclear Properties 1. Physical constants (rev.) 1032. Astrophysical constants (rev.) 104 3. International System of Units (SI) 106 4. Periodic table of the elements (rev.) 1075. Electronic structure of the elements 1086. Atomic and nuclear properties of materials (rev.) 1107. Electromagnetic relations 112 8. Naming scheme for hadrons 114 Standard Model and Related Topics 9. Quantum chromodynamics 116 10. Electroweak model and 125 constraints on new physics (rev.) 11. The Cabibbo-Kobayashi-Maskawa quark-mixing 145 matrix (rev.) 12.CPviolation (rev.) 153 13. Neutrino Mass, Mixing, and Flavor Change (rev.)16314. Quark model (rev.) 17215. Grand Uniﬁed Theories 18016. Structure functions (rev.) 188 17. Fragmentation functions in e +e−202 annihilation and lepton-nucleon DIS (rev.)Astrophysics and Cosmology 18. Experimental tests of gravitational theory (rev.) 212 19. Big-Bang cosmology (rev.) 217 20. Big-Bang nucleosynthesis (rev.) 22821. The cosmological parameters (rev.) 23222. Dark matter (rev.) 241 23. Cosmic microwave background (rev.) 246 24. Cosmic rays (rev.) 254 Experimental Methods and Colliders 25. Accelerator physics of colliders 261 26. High-energy collider parameters (rev.) 26427. Passage of particles through matter (rev.) 26728. Particle detectors (rev.) 28129. Radioactivity and radiation protection (rev.) 312 30. Commonly used radioactive sources 315 Mathematical Tools or Statistics, Monte Carlo, Group Theory 31. Probability (rev.) 316 32. Statistics (rev.) 32033. Monte Carlo techniques (rev.) 33034. Monte Carlo particle numbering scheme (rev.) 333 35. Clebsch-Gordan coeﬃcients, spherical 337 harmonics, and dfunctions 36. SU(3) isoscalar factors and representation 338 matrices 37. SU( n) multiplets and Young diagrams 339 Kinematics, Cross-Section Formulae, and Plots 38. Kinematics (rev.) 34039. Cross-section formulae for speciﬁc processes (rev.)345 40. Plots of cross sections and related 353 quantities (rev.) (Continued on next page.) Table of contents 9 PARTICLE LISTINGS∗ Illustrative key and abbreviations 373 Gauge and Higgs bosons (γ, gluon, graviton, W,Z, Higgs, Axions) 385 Leptons (e,µ,τ,Heavy-charged lepton searches, 479 Neutrino properties, Number of neutrino types Double- βdecay, Neutrino mixing, Heavy-neutral lepton searches) Quarks (u,d,s,c,b,t,b/prime,t/prime(4thgeneration), Free quarks) 551 Mesons Light unﬂavored ( π,ρ,a,b)(η,ω,f,φ,h) 583 Other light unﬂavored 698 Strange ( K,K∗) 704 Charmed ( D,D∗) 766 Charmed, strange ( Ds,D∗ s,DsJ) 816 Bottom ( B,Vcb/Vub,B∗,B∗ J) 833 Bottom, strange ( Bs,B∗ s,B∗ sJ) 968 Bottom, charmed ( Bc) 976 c c(ηc,J/ψ(1S),χc,ψ) 977 b b(Υ,χb) 1042 Non-q qcandidates 1057 Baryons N 1061 ∆ 1104 Exotic 1124Λ 1126 Σ 1142 Ξ 1166 Ω 1179 Charmed ( Λ c,Σc,Ξc,Ωc) 1182 Doubly charmed ( Ξcc) 1201 Bottom ( Λb,Σb,Σ∗ b,Ξb,b-baryon admixture) 1202 Miscellaneous searches Monopoles 1209Supersymmetry 1211Technicolor 1258 Compositeness 1265 Extra Dimensions 1272Searches for WIMPs and Other Particles 1282 INDEX 1291 COLOR FIGURES 1309MAJOR REVIEWS IN THE PARTICLE LISTINGS Gauge and Higgs bosons The Mass of the WBoson (rev.) 386 Triple Gauge Couplings 389 Anomalous W/Z Quartic Couplings 392 TheZBoson (rev.) 393 Anomalous ZZγ,Zγγ,a n dZZV Couplings 411 Searches for Higgs Bosons (rev.) 414 TheW /primeSearches (rev.) 443 TheZ/primeSearches (rev.) 446 The Leptoquark Quantum Numbers (new) 452Axions and Other Very Light Bosons (new) 459 Leptons Muon Anomalous Magnetic Moment (new.) 485 Muon Decay Parameters (rev.) 485τBranching Fractions (rev.) 493 τ-Lepton Decay Parameters (rev.) 493 Number of Light Neutrino Types (rev.) 523 Neutrinoless Double- βDecay (rev.) 525 Solar Neutrinos Review (rev.) 531 Quarks Quark Masses (rev.) 551 The Top Quark (rev.) 563 Free Quark Searches 577 Mesons Note on Scalar Mesons (rev.) 594Theη(1405), η(1475), f 1(1420), and f1(1510) (rev.) 641 Rare Kaon Decays (rev.) 706 K± /lscript3andK0 /lscript3Form Factors (rev.) 717 CPT Invariance Tests in Neutral Kaon Decay (new)721 CPViolation in KS→3π 727 Vud,Vus, Cabibbo Angle, and CKM Unitarity (rev.) 733 CP-Violation in KLDecays (rev.) 741 Dalitz-Plot Analysis Formalism 771 Review of Charm Dalitz-Plot Analyses (rev.) 774 D0– D0Mixing (rev.) 783 Production and Decay of b-ﬂavored Hadrons (rev.) 833 Polarization in BDecays (rev.) 910 B0– B0Mixing (rev.) 914 Determination of VcbandVub(rev.) 951 Branching Ratios of ψ(2S)a n d χc0,1,2(rev.) 997 Baryons Baryon Decay Parameters 1071 Nand∆Resonances 1075 Pentaquarks (new) 1124Radiative Hyperon Decays 1167Charmed Baryons (rev.) 1182 Λ + cBranching Fractions 1185 Miscellaneous searches Supersymmetry (rev.) 1211Dynamical Electroweak Symmetry Breaking (rev.) 1258Searches for Quark & Lepton Compositeness 1265 Extra Dimensions (rev.) 1272 ∗The divider sheets give more detailed indices for each main section of the Particle Listings. 10 INTRODUCTION 1 . O v e r v i e w ......................... 1 3 2. Particle Listings responsibilities . . . . . . . . . . . . . . . 13 3 . C o n s u l t a n t s ....................... 1 4 4 . N a m i n g s c h e m e f o r h a d r o n s ................. 1 55 . P r o c e d u r e s ........................ 1 5 5 . 1 S e l e c t i o n a n d t r e a t m e n t o f d a t a ............. 1 55 . 2 A v e r a g e s a n d ﬁ t s ................... 1 6 5 . 2 . 1T r e a t m e n t o f e r r o r s ................ 1 6 5.2.2 Unconstrained averaging . . . . . . . . . . . . . . 165 . 2 . 3C o n s t r a i n e d ﬁ t s ................. 1 7 5.3 Rounding . . . . . . . . . . . . . . . . . . . . . . . 18 5 . 4 D i s c u s s i o n ...................... 1 8 H i s t o r y p l o t s......................... 2 0 ONLINE PARTICLE PHYSICS INFORMATION 1 . P a r t i c l e s & P r o p e r t i e s D a t a................. 2 1 2 . C o l l a b o r a t i o n s & E x p e r i m e n t s ............... 2 1 3 . C o n f e r e n c e s........................ 2 14. Current Notices & Announcement Services . . . . . . . . . . 225. Directories: Research Institutions, People, Libraries, . . . . . . 22 Publishers, Scholarly Societies 6. E-Prints/Pre-Prints, Papers & Reports . . . . . . . . . . . . 237 . P a r t i c l e P h y s i c s J o u r n a l s & R e v i e w s ............. 2 38 . P a r t i c l e P h y s i c s E d u c a t i o n S i t e s ............... 2 5 9 . P h y s i c s J o b S i t e s ..................... 2 7 1 0 . S o f t w a r e R e p o s i t o r i e s ................... 2 81 1 . S p e c i a l i z e d S u b j e c t P a g e s.................. 2 8 Introduction 13 INTRODUCTION 1. Overview The Review of Particle Physics and the abbreviated version, the Particle Physics Booklet, are reviews of the ﬁeld of Particle Physics. This complete Review includes a compilation/evaluation of data on particle properties, called the “Particle Listings.” These Listings include 2,778 new measurements from 645 papers, in addition to the 24,559measurements from 7,104 papers that ﬁrst appeared inprevious editions [1]. Both books include Summary Tables with our best values and limits for particle properties such as masses, widths or lifetimes, and branching fractions, as well as an extensivesummary of searches for hypothetical particles. In addition,we give a long section of “Reviews, Tables, and Plots” on a wide variety of theoretical and experimental topics, a quick reference for the practicing particle physicist. The Review and the Booklet are published in even- numbered years. This edition is an updating through January 2008 (and, in some areas, well into 2008). As described in the section “Using Particle Physics Databases”following this introduction, the content of this Review is available on the World-Wide Web, and is updated betweenprinted editions ( http://pdg.lbl.gov/ ). The Summary Tables give our best values of the properties of the particles we consider to be well established,a summary of search limits for hypothetical particles, and asummary of experimental tests of conservation laws. The Particle Listings contain all the data used to get the values given in the Summary Tables. Other measurementsconsidered recent enough or important enough to mention,but which for one reason or another are not used to get the best values, appear separately just beneath the data we do use for the Summary Tables. The Particle Listings alsogive information on unconﬁrmed particles and on particlesearches, as well as short “reviews” on subjects of particularinterest or controversy. The Particle Listings were once an archive of all published data on particle properties. This is no longerpossible because of the large quantity of data. We referinterested readers to earlier editions for data now considered to be obsolete. We organize the particles into six categories: Gauge and Higgs bosonsLeptons Quarks MesonsBaryonsSearches for monopoles, supersymmetry, compositeness, extra dimensions, etc. The last category only includes searches for particles that do not belong to the previous groups; searches for heavycharged leptons and massive neutrinos, by contrast, are withthe leptons. In Sec. 2 of this Introduction, we list the main areas of responsibility of the authors, and also list our large numberof consultants, without whom we would not have beenable to produce this Review . In Sec. 4, we mention brieﬂy the naming scheme for hadrons. In Sec. 5, we discuss our procedures for choosing among measurements of particleproperties and for obtaining best values of the propertiesfrom the measurements. The accuracy and usefulness of this Review depend in large part on interaction between its users and the authors. We appreciate comments, cr iticisms, and suggestions for improvements of any kind. Please send them to theappropriate author, according to the list of responsibilitiesin Sec. 2 below, or to the LBNL addresses below. To order a copy of the Review or the Particle Physics Booklet from North and South America, Australia, and the Far East, send email to [email protected] or via the web at: (http://pdg.lbl.gov/pdgmail ) or write to: Particle Data Group, MS 50R6008 Lawrence Berkeley National LaboratoryBerkeley, CA 94720-8166, USA From all other areas, see (http://weblib.cern.ch/publreq.php ) or write to CERN Scientiﬁc Information Service CH-1211 Geneva 23 Switzerland 2. Particle Listings responsibilities * Asterisk indicates the people to contact with questions or comments about Particle Listings sections. Gauge and Higgs bosons γ C. Grab, D.E. Groom∗ Gluons R.M. Barnett,∗A.V. Manohar Graviton D.E. Groom∗ W, Z A. Gurtu,∗M. Gr¨ unewald∗ Higgs bosons K. Hikasa, G. Weiglein∗ Heavy bosons M. Tanabashi, T. Watari∗ Axions G. Raﬀelt∗ Leptons Neutrinos M. Goodman, R. Miquel,∗K. Nakamura, K.A. Olive, A. Piepke, P. Vogel e, µ J. Beringer,∗C. Grab τ K.G. Hayes, K. M¨ onig∗ Quarks Quarks R.M. Barnett,∗A.V. Manohar Top quark J. Beringer,∗K. Hagiwara b/prime,t/primeK. Hagiwara, W.-M. Yao∗ Free quark J. Beringer∗ Mesons π,η J. Beringer,∗C. Grab Unstable mesons C. Amsler, M. Doser,∗S. Eidelman,∗ T. Gutsche, J.J. Hern´ andez-Rey, A. Masoni, H. Mahlke, S. Navas, C. Patrignani, N.A. T¨ ornqvist K(stable) G. D’Ambrosio, C.-J. Lin∗ D(stable) D.M. Asner, S. Blusk, C.G. Wohl∗ B(stable) Y. Kwon, G. Punzi, J.G. Smith, W.-M. Yao∗ 14 Introduction Baryons Stable baryons C. Grab, C.G. Wohl∗ Unstable baryons C.G. Wohl,∗R.L. Workman Charmed baryons S. Blusk, C.G. Wohl∗ Bottom baryons Y. Kwon, J.G. Smith, G. Punzi, W.-M. Yao∗ Miscellaneous searches Monopole D.E. Groom∗ Supersymmetry A. de Gouvˆ ea, G. Weiglein,∗ K.A. Olive, L. Pape Technicolor M. Tanabashi, J. Terning∗ Compositeness M. Tanabashi, J. Terning∗ Extra Dimensions T. Gherghetta∗,C .K o l d a WIMPs and Other K. Hikasa,∗ 3. Consultants The Particle Data Group beneﬁts greatly from the assistance of some 700 physicists who are asked to verify every piece of data entered into this Review . Of special value is the advice of the PDG Advisory Committee which meetsannually and thoroughly reviews all aspects of our operation.The members of the 2008 committee are: H. Aihara (Tokyo), Chair G. Brooijmans (Columbia)D. Harris (FNAL) P. Janot (CERN) G. Perez (Stony Brook) We have especially relied on the expertise of the following people for advice on particular topics: •M.N. Achasov (BINP, Novosibirsk) •S.I. Alekhin (COMPAS Group, IHEP, Protvino) •M. Arenton (University of Virginia) •M. Artuso (Syracuse University) •E. Barberio (University of Melbourne, Australia) •S. Biagi (Liverpool University) •I.I. Bigi (Notre Dame University) •A. Belyaev (University of Southampton) •M. Billing (Cornell University) •V.E. Blinov (BINP, Novosibirsk) •A.E. Bondar (BINP, Novosibirsk) •B. Brau (UC Santa Barbara) •J. Brodzicka (Niewodniczanski I.N.P.) •T. Browder (University of Hawaii) •O. Bruening (CERN) •V. Buescher (Bonn University) •A. Buras (Munich U.) •G. Cavoto (University of Rome, Italy) •M. Chanowitz (LBNL) •H.-C. Cheng (UC Davis) •M. Cherry (Louisiana State University) •D. Cinabro (Wayne State University) •F. Close (Oxford University) •P. Colas (DAPNIA, CEA) •J.S. Conway (UC Davis) •J. Cumalat (Colorado U.) •A. Das (University of Rochester) •D. Denisov (FNAL) •L. Demortier (Rockefeller University) •V. Dmitrasinovic (VINCA INS, Belgrade)•A. Donnachie (University of Manchester) •V.P. Druzhinin (BINP, Novosibirsk) •M. Dubrovin (Wayne State U.) •E .D u d a s( C P H T ;O r s a y ,L P T ) •A. Duperrin (CPPM, Marseille) •R. Erbacher (UC Davis) •M. Erdmann (RWTH Aachen) •A. Ereditato (Bern University) •G. Fanourakis (INP-Demokritos, Athens) •M. Fidecaro (CERN) •W. Fischer (BNL) •P. Franzini (Rome U. & INFN, Frascati) •S.J. Freedman (UC Berkeley & LBNL) •E. Frlez (University of Virginia) •D. Froidevaux (CERN) •L.K. Gibbons (Cornell University) •I. Giomataris (CEA, Saclay) •R. Godang (University of South Alabama) •B. Golob (U. Ljubljana) •G. Gomez-Ceballos (MIT) •M.C. Gonzalez-Garcia (Stony Brook and IFIC Valencia) •K. Hatakeyama (Rockefeller University) •F. Harris (University of Hawaii) •J. Hauptman (Iowa State University) •C.P. Hays (Oxford University) •U. Heintz (Boston University) •S. Heinemeyer (Cantabria Institute of Physics) •J. Heinrich (University of Pennsylvania) •A. Hoang (Max-Planck-Institut, Germany) •T. Iijima (KEK) •G. Isidori (INFN, Frascati) •E. James (Fermilab) •W. Johns (Vanderbilt U.) •J. Jowett (CERN) •R.W. Kadel (LBNL) •A. Kagan (University of Cincinnati) •K. Kampf (PSI) •T. Kaneko (KEK, Tsukuba U.) •S.G. Karshenboim (VNIIM, St-Petersburg) •J.E. Kim (Seoul National University) •R. Klanner (DESY) •J. Konigsberg (University of Florida) •S. Kretzer (BNL) •P.P. Krokovny (KEK) •S.-I. Kurokawa (KEK) •H. Lacker (LAL-Orsay) •K. Lesko (LBNL) •E.B. Levichev (BINP, Novosibirsk) •W. Lewis (Los Alamos National Lab) •H.-W. Lin (TJNAF, Newport News) •E. Linder (LBNL) •E. Lisi (INFN Bari) •W. Lockman (U.C. Santa Cruz) •F. Di Lodovico (University of Lodon) •O. Long (UC Riverside) •V. Luth (SLAC) •G.R. Lynch (LBNL) •M. Manley (Kent State U.) •P. Massarotti (Naples U.&INFN) •B. Meadows (U. of Cinncinnati) •P.J. Mohr (NIST) Introduction 15 •R. Moore (FNAL) •M. Neubert (Cornell University) •J. Nico (NIST) •S. Olsen (University of Hawaii) •M. Paulini (Carnegie Mellon University) •M.R. Pennington (University of Durham) •A. Pich (IFIC, Valencia) •T. Plehn (University of Edinburgh) •S.A. Prell (Iowa State University) •M.V. Purohit (U. South Carolina) •E. de Rafael (CPT, Marseille) •P. Raimondi (INFN, Frascati) •B.L. Roberts (Boston University) •G. Rolandi (CERN) •M. Ross (FNAL) •P. Roudeau (LAL, Orsay) •F. Sannino (University of Southern Denmark) •M. Schmitt (Northwestern University) •C. Schwanda (Vienna) •C. Schwanenberger (University of Manchester) •A.J. Schwartz (University of Cincinnati) •J.T. Seeman (SLAC) •F. Sefkow (DESY) •E. Shabalina (University of Illinois at Chicago) •S. Sharpe (University of Washington) •M.R. Shepherd (Indiana U.) •R.E. Shrock (SUNY, Stony Brook) •Yu.M. Shatunov (BINP, Novosibirsk) •T. Siedenburg (CERN) •P. Sikivie (University of Florida) •B.A. Shwartz (BINP, Novosibirsk) •M.S. Sozzi (Pisa, Scuola Normale Superiore) •A. Stocchi (Orsay, LAL) •S.I. Striganov (COMPAS Group, IHEP, Protvino) •Z. Sullivan (ANL & Southern Methodist U.) •W.M. Sun (Cornell U.) •B.N. Taylor (NIST) •J. Thaler (LBNL) •M. Palutan (INFN, Frascati) •D. Peterson (Cornell) •T. Plehn (University of Edinburgh) •R. Settles (CERN) •T. Tait (ANL) •K. Tollefson (Michigan State University) •K. Trabelsi (KEK) •R.D. Tripp (LBNL) •R. Van Kooten (Indiana University) •R. Voss (CERN) •L.-T. Wang (Princeton University) •C. Weiser (University of Freiburg, Germany) •M. Wobisch (Louisiana Tech University) •D. Wood (Northeastern University) •C.Z. Yuan (IHEP, Beijing) •A.M. Zaitsev (IHEP, Protvino) •P. Zerwas (DESY) •C. Zhang (IHEP, Beijing)4. Naming scheme for hadrons We introduced in the 1986 edition [2] a new naming scheme for the hadrons. Changes from older terminologyaﬀected mainly the heavier mesons made of u, d,ands quarks. Otherwise, the only important change to known hadrons was that the F ±became the D± s.N o n eo ft h e lightest pseudoscalar or vector mesons changed names, nordid the c corb bmesons (we do, however, now use χcfor the c cχstates), nor did any of the established baryons. The Summary Tables give both the new and old names whenevera change has occurred. The scheme is described in “Naming Scheme for Hadrons” (p. 112) of this Review . We give here our conventions on type-setting style. Particle symbols are italic (or slanted) characters: e −,p, Λ,π0,KL,D+ s,b. Charge is indicated by a superscript: B−,∆++. Charge is not normally indicated for p,n,o r the quarks, and is optional f or neutral isosinglets: ηorη0. Antiparticles and particles are distinguished by charge for charged leptons and mesons: τ+,K−.O t h e r w i s e ,d i s t i n c t antiparticles are indicated by a bar (overline): νµ, t, p, K0, and Σ+(the antiparticle of the Σ−). 5. Procedures 5.1. Selection and treatment of data :The Particle Listings contain all relevant data known to us that arepublished in journals. With very few exceptions, we do notinclude results from preprints or conference reports. Nor do we include data that are of historical importance only (the Listings are not an archival record). We search every volumeof 20 journals through our cutoﬀ date for relevant data. Wealso include later published papers that are sent to us by the authors (or others). In the Particle Listings, we clearly separate measure- ments that are used to calculate or estimate values givenin the Summary Tables from measurements that are not used. We give explanatory comments in many such cases. Among the reasons a measurement might be excluded arethe following: •It is superseded by or included in later results. •No error is given. •It involves assumptions we question. •It has a poor signal-to-noise ratio, low statistical signiﬁcance, or is otherwise of poorer quality than other data available. •It is clearly inconsistent with other results that appear to be more reliable. Usually we then state the criterion, which sometimes is quite subjective, for selecting “more reliable” data for averaging. See Sec. 5.4. •It is not independent of other results. •It is not the best limit (see below). •It is quoted from a preprint or a conference report. In some cases, none of the measurements is entirely reliable and no average is calculated. For example, themasses of many of the baryon resonances, obtained from partial-wave analyses, are q uoted as estimated ranges thought to probably include the true values, rather than asaverages with errors. This is discussed in the Baryon ParticleListings. For upper limits, we normally quote in the Summary Tables the strongest limit. We do not average or combine 16 Introduction upper limits except in a very few cases where they may be re-expressed as measured numbers with Gaussian errors. As is customary, we assume that particle and antiparticle share the same spin, mass, and mean life. The Tests of Conservation Laws table, following the Summary Tables,lists tests of CPT as well as other conservation laws. We use the following indicators in the Particle Listings to tell how we get values from the tabulated measurements: • OUR AVERAGE —From a weighted average of selected data. •OUR FIT —From a constrained or overdetermined multi- parameter ﬁt of selected data. •OUR EVALUATION —Not from a direct measurement, but evaluated from measurements of related quantities. •OUR ESTIMATE —Based on the observed range of the data. Not from a formal statistical procedure. •OUR LIMIT —For special cases where the limit is evaluated by us from measured ratios or other data. Not from a direct measurement. An experimentalist who sees indications of a particle will of course want to know what has been seen in that region in the past. Hence we include in the Particle Listings allreported states that, in our opinion, have suﬃcient statisticalmerit and that have not been disproved by more reliable data. However, we promote to the Summary Tables only those states that we feel are well established. This judgmentis, of course, somewhat subjective and no precise criteria canbe given. For more detailed discussions, see the minireviews in the Particle Listings. 5.2. Averages and ﬁts :We divide this discussion on obtaining averages and errors into three sections: (1) treatment of errors; (2) unconstrained averaging;(3) constrained ﬁts. 5.2.1. Treatment of errors: In what follows, the “error” δxmeans that the range x±δxis intended to be a 68.3% conﬁdence interval about the central value x. We treat this error as if it were Gaussian. Thus when the error is Gaussian, δxis the usual one standard deviation (1 σ). Many experimenters now give statistical and systematic errors separately, in which case we usually quote both errors, with the statistical error ﬁrst. For averages and ﬁts, we then addthe the two errors in quadrature and use this combined errorforδx. When experimenters quote asymmetric errors ( δx) + and (δx)−for a measurement x, the error that we use for that measurement in making an average or a ﬁt withother measurements is a continuous function of these three quantities. When the resultant average or ﬁt xis less than x−(δx)−,w eu s e( δx)−; when it is greater than x+(δx)+,w e use (δx)+. In between, the error we use is a linear function ofx. Since the errors we use are functions of the result, we iterate to get the ﬁnal result. Asymmetric output errors are determined from the input errors assuming a linear relationbetween the input and output quantities. In ﬁtting or averaging, we usually do not include correlations between diﬀerent measurements, but we try to select data in such a way as to reduce correlations.Correlated errors are, however, treated explicitly when thereare a number of results of the form A i±σi±∆t h a th a v e identical systematic errors ∆. In this case, one can ﬁrst average the Ai±σiand then combine the resulting statisticalerror with ∆. One obtains, however, the same result by averaging Ai±(σ2 i+∆2i)1/2,w h e r e∆ i=σi∆[/summationtext(1/σ2 j)]1/2. This procedure has the advantage that, with the modiﬁed systematic errors ∆ i, each measurement may be treated as independent and averaged in the usual way with otherdata. Therefore, when appropriate, we adopt this procedure. We tabulate ∆ and invoke an automated procedure that computes ∆ ibefore averaging and we include a note saying that there are common systematic errors. Another common case of correlated errors occurs when experimenters measure two quantities and then quote the two and their diﬀerence, e.g.,m1,m2,a n d∆= m2−m1. We cannot enter all of m1,m2and ∆ into a constrained ﬁt because they are not independent. In some cases, it is a good approximation to ignore the quantity with the largest error and put the other two into the ﬁt. However, in some casescorrelations are such that the errors on m 1,m2and ∆ are comparable and none of the three values can be ignored. In this case, we put all three values into the ﬁt and invoke an automated procedure to increase the errors prior to ﬁttingsuch that the three quantities can be treated as independentmeasurements in the constrained ﬁt. We include a note saying that this has been done. 5.2.2. Unconstrained averaging: To average data, we use a standard weighted least-squ ares procedure and in some cases, discussed below, increase the errors with a “scale factor.” We begin by assuming that measurements of a given quantity are uncorrelated, and calculate a weighted averageand error as x±δ x=/summationtext iwixi /summationtext iwi±(/summationtext iwi)−1/2, (1) where wi=1/(δx i)2. Herexiandδx iare the value and error reported by the ith experiment, and the sums run over the Nexperiments. We then calculate χ2=/summationtextwi( x−xi)2and compare it withN−1, which is the expectation value of χ2if the measurements are from a Gaussian distribution. Ifχ2/(N−1) is less than or equal to 1, and there are no known problems with the data, we accept the results. Ifχ2/(N−1) is very large, we may choose not to use the average at all. Alternatively, we may quote the calculatedaverage, but then make an educated guess of the error, a conservative estimate designed to take into account known problems with the data. Finally, if χ 2/(N−1) is greater than 1, but not greatly so, we still average the data, but then also do the following: (a) We increase our quoted error, δ xin Eq. (1), by a scale factor Sdeﬁned as S=/bracketleftbig χ2/(N−1)/bracketrightbig1/2. (2) Our reasoning is as follows. The large value of the χ2is likely to be due to underestimation of errors in at least oneof the experiments. Not knowing which of the errors are underestimated, we assume they are all underestimated by t h es a m ef a c t o r S. If we scale up all the input errors by this factor, the χ 2becomes N−1, and of course the output error δ xscales up by the same factor. See Ref. 3. When combining data with widely varying errors, we modify this procedure slightly. We evaluate Susing only the Introduction 17 experiments with smaller errors. Our cutoﬀ or ceiling on δx i is arbitrarily chosen to be δ0=3N1/2δ x, where δ xis the unscaled error of the mean of all the experiments. Our reasoning is that although the low- precision experiments have little inﬂuence on the values x andδ x, they can make signiﬁcant contributions to the χ2, and the contribution of the high-precision experiments thus tends to be obscured. Note that if each experiment has thesame error δx i,t h e n δ xisδx i/N1/2,s oe a c h δx iis well below the cutoﬀ. (More often, however, we simply exclude measurements with relatively large errors from averages and ﬁts: new, precise data chas e out old, imprecise data.) Our scaling procedure has the property that if there are two values with comparable errors separated by much more than their stated errors (with or without a number of other values of lower accuracy), the scaled-up error δ xis approximately half the interval between the two discrepantvalues. We emphasize that our scaling procedure for errors in no way aﬀects central values. And if you wish to recover theunscaled error δ x, simply divide the quoted error by S. (b) If the number Mof experiments with an error smaller thanδ0is at least three, and if χ2/(M−1) is greater than 1.25, we show in the Particle Listings an ideogram of thedata. Figure 1 is an example. Sometimes one or two datapoints lie apart from the main body; other times the data split into two or more groups. We extract no numbers from these ideograms; they are simply visual aids, which thereader may use as he or she sees ﬁt. WEIGHTED AVERAGE 0.006 ±0.018 (Error scaled by 1.3) FRANZINI 65 HBC 0.2BALDO-... 65 HLBCAUBERT 65 HLBC 0.1FELDMAN 67B OSPK 0.3JAMES 68 HBC 0.9LITTENBERG 69 OSPK 0.3BENNETT 69 CNTR 1.1CHO 70 DBC 1.6WEBBER 71 HBC 7.4MANN 72 HBC 3.3GRAHAM 72 OSPK 0.4BURGUN 72 HBC 0.2MALLARY 73 OSPK 4.4HART 73 OSPK 0.3FACKLER 73 OSPK 0.1NIEBERGALL 74 ASPK 1.3SMITH 75B WIRE 0.3χ2 22.0 (Confidence Level = 0.107) −0.4 −0.2 0 0.2 0.4 0.6 Figure 1: A typical ideogram. The arrow at the top shows the position of the weighted average, while thewidth of the shaded pattern shows the error in theaverage after scaling by the factor S.T h ec o l u m n on the right gives the χ 2contribution of each of the experiments. Note that the next-to-last experiment,denoted by the incomplete error ﬂag ( ⊥), is not used in the calculation of S(see the text). Each measurement in an ideogram is represented by a Gaussian with a central value x i, error δx i,a n da r e aproportional to 1 /δx i. The choice of 1 /δx ifor the area is somewhat arbitrary. With this choice, the center of gravityof the ideogram corresponds to an average that uses weights 1/δx irather than the (1 /δx i)2actually used in the averages. This may be appropriate when some of the experimentshave seriously underestimated systematic errors. However, since for this choice of area the height of the Gaussian for each measurement is proportional to (1 /δ x i)2,t h ep e a k position of the ideogram will often favor the high-precisionmeasurements at least as much as does the least-squares average. See our 1986 edition [2] for a detailed discussion of the use of ideograms. 5.2.3. Constrained ﬁts: In some cases, such as branching ratios or masses and mass diﬀerences, a constrained ﬁt may be needed to obtain the best values of a set of parameters. For example, most branching ratios and rate measurementsare analyzed by making a simul taneous least-squares ﬁt to all the data and extracting the partial decay fractions P i, the partial widths Γ i, the full width Γ (or mean life), and the associated error matrix. Assume, for example, that a state has mpartial decay fractions Pi,where/summationtextPi= 1. These have been measured inNrdiﬀerent ratios Rr, where, e.g., R1=P1/P2,R2 =P1/P3,etc.[We can handle any ratio Rof the form/summationtextαiPi//summationtextβiPi,w h e r e αiandβiare constants, usually 1 or 0. The forms R=PiPjandR=(PiPj)1/2are also allowed.] Further assume that eachratioRhas been measured by Nk experiments (we designate each experiment with a subscript k,e . g . , R1k). We then ﬁnd the best values of the fractions Pi by minimizing the χ2as a function of the m−1 independent parameters: χ2=Nr/summationdisplay r=1Nk/summationdisplay k=1/parenleftbiggRrk−Rr δR rk/parenrightbigg2 , (3) where the Rrkare the measured values and Rrare the ﬁtted values of the branching ratios. In addition to the ﬁtted values Pi, we calculate an error matrix /angbracketleftδ Piδ Pj/angbracketright. We tabulate the diagonal elements of δ Pi=/angbracketleftδ Piδ Pi/angbracketright1/2(except that some errors are scaled as discussed below). In the Particle Listings, we give the complete correlation matrix; we also calculate the ﬁttedvalue of each ratio, for comparison with the input data,and list it above the relevant input, along with a simple unconstrained average of the same input. Three comments on the example above:(1) There was no connection assumed between mea- surements of the full width and the branching ratios. But often we also have information on partial widths Γ ias well as the total width Γ. In this case we must introduce Γas a parameter in the ﬁt, along with the P i,a n dw eg i v e correlation matrices for the widths in the Particle Listings. (2) We try to pick those ratios and widths that are as independent and as close to the original data as possible.When one experiment measures all the branching fractionsand constrains their sum to be one, we leave one of them (usually the least well-determined one) out of the ﬁt to make the set of input data more nearly independent. We now doallow for correlations between input data. (3) We calculate scale factors for both the R rand Piwhen the measurements for any Rgive a larger-than- expected contribution to the χ2. According to Eq. (3), the 18 Introduction double sum for χ2is ﬁrst summed over experiments k=1 toNk, leaving a single sum over ratios χ2=/summationtextχ2 r.O n e is tempted to deﬁne a scale factor for the ratio rasS2 r= χ2 r//angbracketleftχ2 r/angbracketright. However, since /angbracketleftχ2 r/angbracketrightis not a ﬁxed quantity (it is somewhere between NkandNk−1), we do not know how to evaluate this expression. Instead we deﬁne S2 r=1 NkNk/summationdisplay k=1/parenleftbig Rrk− Rr/parenrightbig2 /angbracketleft(Rrk− Rr)2/angbracketright. (4) With this deﬁnition the expected value of S2 ris one. We can show that /angbracketleft(Rrk− Rr)2/angbracketright=(δR rk)2−(δ Rr)2, (5) where δ Rris the ﬁtted error for ratio r. The ﬁt is redone using errors for the branching ratios that are scaled by the larger of Srand unity, from which new and often larger errors δ P/prime iare obtained. The scale factors we ﬁnally list in such cases are deﬁned by Si=δ P/prime i/δ Pi. However, in line with our policy of not letting Saﬀect the central values, we give the values of Piobtained from the original (unscaled) ﬁt. There is one special case in which the errors that are obtained by the preceding procedure may be changed. When a ﬁtted branching ratio (or rate) Piturns out to be less than three standard deviations ( δ P/prime i) from zero, a new smaller error ( δ P/prime/prime i)−is calculated on the low side by requiring the area under the Gaussian between Pi−(δ P/prime/prime i)−and Pi to be 68.3% of the area between zero and Pi. A similar correction is made for branching fractions that are withinthree standard deviations of one. This keeps the quotederrors from overlapping the bo undary of the physical region. 5.3. Rounding :While the results shown in the Particle Listings are usually exactly those published by the exper-iments, the numbers that appear in the Summary Tables(means, averages and limits) are subject to a set of rounding rules. The basic rule states that if the three highest order digits of the error lie between 100 and 354, we round totwo signiﬁcant digits. If they lie between 355 and 949, we round to one signiﬁcant digit. Finally, if they lie between 950 and 999, we round up to 1000 and keep two signiﬁcantdigits. In all cases, the central value is given with a precisionthat matches that of the error. So, for example, the result (coming from an average) 0 .827±0.119 would appear as 0.83±0.12, while 0 .827±0.367 would turn into 0 .8±0.4. Rounding is not performed if a result in a Summary Table comes from a single measurement, without any averaging. In that case, the number of digits published in the originalpaper is kept, unless we feel it inappropriate. Note that,even for a single measurement, when we combine statistical and systematic errors in quadrature, rounding rules apply to the result of the combination. It should be noted alsothat most of the limits in the Summary Tables come from asingle source (the best limit) and, therefore, are not subject to rounding. Finally, we should point out that in several instances, when a group of results come from a single ﬁt to a set ofdata, we have chosen to keep two signiﬁcant digits for all the results. This happens, for instance, for several properties of theWandZbosons and the τlepton.5.4. Discussion :The problem of averaging data containing discrepant values is nicely discussed by Taylor in Ref. 4. He considers a number of algorithms that attempt to incorporate inconsistent data into a meaningful average.However, it is diﬃcult to develop a procedure that handlessimultaneously in a reasonable way two basic types of situations: (a) data that lie apart from the main body of the data are incorrect (contain unreported errors); and (b) theopposite—it is the main body of data that is incorrect.Unfortunately, as Taylor shows, case (b) is not infrequent. He concludes that the choice of procedure is less signiﬁcant than the initial choice of data to include or exclude. We place much emphasis on this choice of data. Often we solicit the help of outside expe rts (consultants). Sometimes, however, it is simply impossible to determine which of a set of discrepant measurements are correct. Our scale-factor technique is an attempt to address this ignorance byincreasing the error. In eﬀect, we are saying that present experiments do not allow a precise determination of this quantity because of unresolvable discrepancies, and onemust await further measurements. The reader is warned ofthis situation by the size of the scale factor, and if he or she desires can go back to the literature (via the Particle Listings) and redo the average with a diﬀerent choice of data. Our situation is less severe than most of the cases Taylor considers, such as estimates o f the fundamental constants like /planckover2pi1,etc.Most of the errors in his case are dominated by systematic eﬀects. For our data, statistical errors are oftenat least as large as systematic errors, and statistical errorsare usually easier to estimate. A notable exception occurs in partial-wave analyses, where diﬀerent techniques applied to the same data yield diﬀerent results. In this case, as statedearlier, we often do not make an average but just quote arange of values. A brief history of early Particle Data Group averages is given in Ref. 3. Figure 2 shows some histories of ourvalues of a few particle properties. Sometimes large changesoccur. These usually reﬂect the introduction of signiﬁcant new data or the discarding of older data. Older data are discarded in favor of newer data when it is felt that the newerdata have smaller systematic errors, or have more checkson systematic errors, or have made corrections unknownat the time of the older experiments, or simply have much smaller errors. Sometimes, the scale factor becomes large near the time at which a large jump takes place, reﬂectingthe uncertainty introduced by the new and inconsistent data.By and large, however, a full scan of our history plots shows a dull progression toward greater precision at central values quite consistent with the ﬁrst data points shown. We conclude that the reliability of the combination of experimental data and our averaging procedures is usually good, but it is important to be aware that ﬂuctuations outside of the quoted errors can and do occur. ACKNOWLEDGMENTS The publication of the Review of Particle Physics is supported by the Director, Oﬃce of Science, Oﬃce ofHigh Energy and Nuclear Physics, the Division of High Energy Physics of the U.S. Department of Energy under Contract No. DE–AC02–05CH11231; by the U.S. NationalScience Foundation unde r Agreement No. PHY-0652989; by the European Laboratory for Particle Physics (CERN); by an implementing arrangement between the governments of Japan (Monbusho) and the United States (DOE) on Introduction 19 cooperative research and development; and by the Italian National Institute of Nuclear Physics (INFN). We thank all those who have assisted in the many phases of preparing this Review . We particularly thank the many who have responded to our requests for veriﬁcation of dataentered in the Listings, and those who have made suggestions or pointed out errors. REFERENCES 1. The previous edition was Particle Data Group: W.-M. Yao et al.,J .P h y s . G33, 1 (2006).2. Particle Data Group: M. Aguilar-Benitez et al., Phys. Lett.170B (1986). 3. A.H. Rosenfeld, Ann. Rev. Nucl. Sci. 25, 555 (1975). 4. B.N. Taylor, “Numerical Comparisons of Several Algo- rithms for Treating Inconsistent Data in a Least-Squares Adjustment of the Fundamental Constants,” U.S.National Bureau of Standards NBSIR 81-2426 (1982). 20 Introduction Figure 2: A historical perspective of values of a few particle properties tabulated in this Review as a function of date of publication of the Review . A full error bar indicates the quoted error; a thick-lined portion indicates the same but without the “scale factor.” Online particle physics information 21 ONLINE PARTICLE PHYSICS INFORMATION Revised August 2007 by A. Wheeler (SLAC) This annotated list provides a highly selective set of online resources that are useful to the particle physics community. Itdescribes the scope, size, and organization of the resources so that eﬃcient choices can be made among st many sites which may appear similar. A resource is excluded if it provides information primarilyof interest to only one institution. Because this list must be ﬁxedin print, it is important to consult the updated version of this compilation which includes newly a dded resources and hypertext links to more complete information at: http://www.slac.stanford.edu/library/pdg/ My thanks to Piotr Zyla, Particle Data Group, Pat Kreitz, Travis Brooks, Nicole Thomas, Lesley Wolf , SLAC Research Library, and the many particle physics Web site and database maintainers who haveall given me their generous assi stance. Please send comments and corrections to e-mail [email protected] . 1. Particles & Properties Data: REVIEW OF PARTICLE PHYSICS (RPP): A biennial compre- hensive review summarizing much of the known data about theﬁeld of particle physics produced by the international Particle Data Group (PDG). Includes compilations and evaluation of data on particle properties, summary tables with best values andlimits for particle properties, ext ensive summaries of searches for hypothetical particles, and a long section of reviews, tables, and plots on a wide variety of theoretical and experimental topicsof interest to particle physicists and astrophysicists. The linked table of contents provides access to particle listings, reviews, summary tables, errata, indices, etc. The current printed version is W.-M. Yao, et al.,J .P h y s . G33, 1 (2006). PARTICLE PHYSICS BOOKLET: Although this booklet is produced in print only and has no online access, it is included inthis guide because it is one of the most useful summary sets of physics data available. Its small size and ease of ordering from the Particle Data Group make it one of the most useful and frequentlyused tools for particle physicists. This pocket-sized 300-page booklet contains data abstracte d from the most recent edition of the full Review of Particle Physics. Includes summary tables andabbreviated versions of some of the other sections. Contains useful plots and ﬁgures. Order a copy from the PDG Products Web page. COMPUTER-READABLE FILES: Currently available from the PDG: Tables of masses, widths, and PDG Monte Carlo particle numbers and cross-section data, including hadronic total andelastic cross sections vs laboratory momenta, and total center-of mass energy. The PDG Monte Carlo particle numbering scheme has been updated for the recent edition of the RPP and is alsoavailable as a MobileDB database. Palm Pilot products include physical constants, astrophysical constants and particle properties. These ﬁles are updated in even-numbered years coinciding withthe production of the Review of Particle Properties : http://pdg.lbl.gov/2008/html/computer read.html PARTICLE PHYSICS DATA SYSTEM: This site contains an indexed bibliography of particle physics (1895–1995), a database of computerized numerical dat a extracted from experimental publications, and an index of papers (1895–present) that contain experimental data or data analyses. The Web interface permits simple searching for compilations of integrated cross-section data.The search interface for numerical data on observables in reactions (ReacData or RD) is under construction. Maintained by the COMPAS group at IHEP: http://wwwppds.ihep.su:8001/ppds.html HEPDATA: REACTION DATA DATABASE: A part of the HEPDATA databases at University of Durham/RAL, this database is compiled by the Durham Database Group (UK) with help from the COMPAS Group (Russia) for the PDG. Containsnumerical values of HEP reaction data such as total and diﬀerential cross sections, fragmentation functions, structure functions, and polarization measurements from a wide range of experiments.Updated at regular intervals. Provides data reviews which contain precompiled reviewed data such as ‘Structure Functions in DIS,’ ‘Single Photon Production in Hadronic Interactions,’ and ‘Drell-Yan Cross Sections:’ http://durpdg.dur.ac.uk/HEPDATA/REAC NIST PHYSICS LABORATORY: This unit of the National Institute of Standards and Technology provides measurement services and research for elect ronic, optical, and radiation technologies. Three sub-pages, on Physical Reference Data, on Constants, Units & Uncerta inty, and on Measurements & Calibrations, are extremely useful. Additional links to otherphysical properties and data of tangential interest to particlephysics are also available from this page: http://physics.nist.gov/ 2. Collaborations & Experiments: EXPERIMENTS Database: Contains more than 2,200 past, present, and future experiments in elementary particle physics. Lists both acceler ator and non-accel erator experiments. Includes oﬃcial experiment name and number, location, spokespersons,and collaboration lists. Simple searches by participant, title, experiment number, institution , date approved, accelerator, or detector, return a result that fully describes the experiment,including a complete list of authors, title, description of the experiment’s goals and methods, and a link to the experiment’s Web page if available. Publication lists distinguish articles inrefereed journals, theses, technical or instrumentation papers, and those which make the Topcite at 50+ subsequent citations or more: http://www.slac.stanford.edu/spires/experiments/ COSMIC RAY/GAMMA RAY/NEUTRINO AND SIMILAR EXPERIMENTS: This is an extensi ve collection of experimental Web sites organized by focus of study and also by location. Additional sections link to educational materials, organizations and related Web sites, etc.Maintained at the Max Planck Institute for Nuclear Physics by Konrad Bernl¨ ohr: http://www.mpi-hd.mpg.de/hfm/CosmicRay/ CosmicRaySites.html 3. Conferences: CONFERENCES: Database of more than 12,300 past, present and future conferences, schools, and m eetings of interest to high-energy physics and related ﬁelds. Covers 1973 to the future. The current year lists more than 600 events. Search or browse by title, acronym,date, location. Includes informa tion about published proceedings, links to submitted papers from the SPIRES-HEP database, and links to the conference Web site when available. Links to a formwith which one can submit a new co nference or edit an existing one: http://www.slac.stanford.edu/spires/conferences/ additions.shtml to submit a new conference. Can also search for any conferences occurring by day, month, quarter, or year: http://www.slac.stanford.edu/spires/conferences/ CERN & HEP EVENTS: A list of current and upcoming conferences, schools, workshops, etc., of interest to high-energy physicists. Organized by year and then by date. Covers from 1993 to 2010. Includes about 275 current and future events: http://events.web.cern.ch/events/ EUROPHYSICS MEETINGS LIST: Maintained by the European Physical Society, this lists in chronological order all the current and future meetings, workshops, schools, etc., organized or sponsored by EPS or organized in conjunction with an EPS-sponsored group: http://www.eps.org/conferences PHYSICSWEB EVENTS: Part of the Institute of Physics (IOP) Web site, this site contains approximately a hundred entries for 22Online particle physics information the current year’s meetings, workshops, exhibitions and schools. Fills a gap by covering smaller conferences and workshops around the world. Searchable by type of event e.g.:s c h o o l ,w o r k s h o p ,o r by date or free text words. Provid es a Web form and email address for adding a conference and for signing up to receive email notices of new events added: http://physicsweb.org/events/ 4. Current Notices & Announcement Services: See also the conference and event sites above for links to email notiﬁcation services or event submission forms. E-PRINT ARCHIVES LISTSERV NOTICES: The Cornell-based E-Print Archives provides daily notices of preprints in the ﬁelds of physics, mathematics, nonlin ear sciences, computer science, quantitative biology, and statistics which have been submittedto the archives as full text electronic documents. Use the Web-accessible listings: http://arXiv.org/ or subscribe: http://arXiv.org/help/subscribe HEPJOBS DATABASE: Maintained by Fermilab and SLAC libraries, this database lists jobs in the ﬁelds of core interest to the particle physics and astroparticle physics communities. Use this page to post a job or to receive em ail notices of new job listings: http://www.slac.stanford.edu/spires/jobs/ INTERACTIONS.ORG: Provides an em ail newsletter covering par- ticle physics news and resources from particle physics laboratoriesworldwide. Subscribe to Interactions.org Newswire: http://www.interactions.org/cms/ NASA ASTROPHYSICS DATA SYSTEM: This page provides access to the tables of contents of the most recent issues of selectedjournals in the ﬁeld. It permits the user to select which titles areshown and eliminates the ones the user has already read: http://adsabs.harvard.edu/custom toc.html PREPRINTS IN PARTICLES AND FIELDS (PPF): A weekly listing averaging 250 new preprints in particle physics and related ﬁelds. Contains bibliographic listings for and, in the Web version, full text links to, the new preprin ts received by and cataloged into the SPIRES High-Energy Physics (HEP) database. Includes thatweek’s titles from the e-print archives as well as preprints and articles received from other sour ces. Directions fo r subscribing to an email version can be found on the page listing the most recentweek’s preprints: http://www.slac.stanford.edu/library/documents/ newppf.html 5. Directories: 5.1. Directories—Research Institutions: HEP and Astrophysics INSTITUTIONS: SPIRES database of over 6,500 high-energy physics and astroparticle physics institutes,laboratories, and university dep artments in which research on particle physics is performed. Covers six continents and over a hundred countries. Provides an alphabetical list by country oran interface that is searchable by name, acronym, location, etc. Includes address, phone and fax numbers, e-mail address, and Web links where available. Has links to the recent HEP papers from each institution. Maintained by SLAC, DESY and Fermilablibraries. To search the Institutions database: http://www.slac.stanford.edu/spires/institutions/ HEP INSTITUTES: Contains almost a thousand institutional addresses used in the CERN Library catalog. Includes, whereavailable, the following: phone and fax numbers, e-mail addresses, and Web links. Provides free text searching and result sorting by organization, country, or town:http://cdsweb.cern.ch/collection/HEP%20Institutes TOP 500 HEP AND ASTROPHYSICS INSTITUTIONS BY COUNTRY: Lists the 500 major HEP-related organizations and universities that have published the most papers in the past ﬁve years, as identiﬁed from the SPIRES HEP Database. Providesactive links to the home pages and full INSTITUTIONS database records. Listed by country, and then alphabetically by institution: http://www.slac.stanford.edu/spires/inst/major.shtml 5.2. Directories—People: HEPNAMES: Searchable worldwide database of over 40,000 people associated with particle physics, astroparticle physics, synchrotronradiation, and related ﬁelds. Prov ides e-mail addr esses, country in which the person is currently working, and a SPIRES HEP database search for their papers. If the person has supplied the following information, it lists the countries in which they did theirundergraduate and graduate work, their URL, and their graduate students. It also provides listings of Nobel Laureates, country statistics, Lab Directors, etc.: http://www.slac.stanford.edu/spires/hepnames/ HEP VIRTUAL PHONEBOOK: A list of links to phonebooks and directories of high-energy physics sites and collaborationsaround the world organized by site. Often provides links to more specialized phone or e-mail listing s, such as a department within a university, visiting scientists, or postdocs. Some phonebooks mayrequire passwords or other authentication to access. Maintained by HEPiC, and many linked phonebooks are still active, however, this Web site was last updated in 2003: http://www.hep.net/sites/directories.html 5.3. Directories—Libraries: Argonne National Laboratory (ANL) Library: http://www.library.anl.gov/ Brookhaven National Laboratory (BNL) Library: http://www.bnl.gov/isd/reslib/main e.asp (CERN) European Organization for Nuclear Research Library: http://library.cern.ch/ Deutsches Elektronen-Synchrotron (DESY) Library: http://library.desy.de/ Fermi National Accelerator Labo ratory (Ferm ilab) Library: http://bss.fnal.gov/library/index.html Idaho National Laboratory (INL) Technical Library: http://www.inl.gov/library/ (KEK) National Laboratory for High Energy Physics Library: http://www-lib.kek.jp/top-e.html Lawrence Berkeley National Laboratory (LBNL) Library: http://www-library.lbl.gov/library/public/tmLib/ aboutus/LibDefault.htm Lawrence Livermore National Laboratory (LLNL) Library: http://www.llnl.gov/library/ Los Alamos National Laboratory (LANL) Library: http://lib-www.lanl.gov/ Oak Ridge National Laboratory (ORNL) Library: http://www.ornl.gov/Library/library-home.html Paciﬁc Northwest National Laboratory (PNL) Library: http://libraryweb.pnl.gov/index.stm Sandia National Laboratory Technical Library: http://infoserve.sandia.gov/ Stanford Linear A ccelerator Center (SLAC) Library: http://www.slac.stanford.edu/library Thomas Jeﬀerson National Accelerator Facility (JLab) Library: http://www.jlab.org/IR/library/index.html Online particle physics information 23 5.4. Directories—Publishers: DIRECTORY OF PUBLISHERS AND VENDORS: International directory of publishers and vendors used by libraries. Organized by publisher name, by subject ( e.g.Science, Mathematics, and Technology), and by location. Also provides an email directory.Has not been updated since 2004: http://www.acqweb.org/pubr.html 5.5. Directories—Scholarly Societies: American Association for the Advancement of Science: http://www.aaas.org/ American Association o fP h y s i c sT e a c h e r s : http://www.aapt.org/ American Astronomical Society: http://www.aas.org American Institute of Physics: http://www.aip.org/ American Mathematical Society: http://www.ams.org/ American Physical Society: http://www.aps.org European Physical Society: http://www.eps.org/ IEEE Nuclear and Plasma Sciences Society: http://ewh.ieee.org/soc/nps/aboutnpss.htm Institute of Physics: http://www.iop.org/ International Union of Pure and Applied Physics: http://www.iupap.org/ Japan Society of Applied Physics: http://www.jsap.or.jp/english/ Physical Society of Japan: http://wwwsoc.nii.ac.jp/jps/ Physical Society of the Republic of China: http://psroc.phys.ntu.edu.tw/english/index.html SCHOLARLY SOCIETIES PROJECT: Directory of more than 4,000 scholarly and technical societies with links to their Websites. Permits searching by subject, country, language, founding dates, and more. Includes acronyms and indicates when a Web site contains both its native language and an English-language versionand when it has a permanent URL. Provides direct links to society meeting and conferen ce announcement lists, standards, and full text journals. Maintained by the University of Waterloo: http://www.scholarly-societies.org/ 6. E-Prints/Pre-Prints, Papers, & Reports: CERN ARTICLES & PREPRINTS: The CERN document server contains records of more than 700,000 CERN and non-CERN articles, preprints, theses. Includes records for CERN Yellow Reports, internal and technical notes, and oﬃcial CERN committeedocuments. Provides access to full text of the documents for about50 percent of the entries and to the references when available: http://cdsweb.cern.ch/?c=Articles+%26+Preprints&as=0 ECONF: Electronic Conference P roceedings Archive: This site oﬀers a fully electronic, Web-acce ssible archive for the proceedings of scientiﬁc conferences in High-Energy Physics and related ﬁelds.Conference editors can use the site tools to prepare and post an electronic version of th eir proceedings. Librari ans and other indexers can download metadata from each proceedings. Researchers can browse an entire proceedings via a table of contents or search forpapers through a link to the SPIRES HEP Database which indexes the EConf contents: http://www.slac.stanford.edu/econf/ HEP DATABASE (SPIRES): Contains over 700,000 bibliographic records for particle physics articles, including journal papers,preprints, e-prints, technical repor ts, conference papers and theses. Comprehensively indexed with multiple links to full text as well as links to author and institutional information. Covers 1974 to thepresent with substantial older materials added. Updated daily with links to electronic texts , Durham Reaction Data, Review of Particle Properties ,etc. Searchable by citation, by all authors and authors’ aﬃliations, title, topic, report number, citation (footnotes), e-print archive number, date, journal, etc.A joint project of the SLAC and DESY libraries with the collaboration of Fermilab, DurhamUniversity (UK), KEK, Kyoto Univ ersity, and many other research institutions and scholarly societies: http://www.slac.stanford.edu/spires/hep/ JACoW: This Joint Accelerator Co nference Website is organized by the editorial boards of the Asian, European and AmericanParticle Accelerator Conferen ces and the COOL, CYCLOTRONS, DIPAC, FEL, ICALEPCS, ICAP, ICFA ABDW, LINAC, RuPAC and SRF conferences. It contains the full text of all the papers ofthese accelerator conferences. Sea rch by conference name, author, title, keyword or full text of the paper: http://www.JACoW.org/ KISS (KEK INFORMATION SERVICE SYSTEM) FOR PREPRINTS: KEK Library preprint and technical reportdatabase. Contains bibliographic records of preprints and technical reports held in the KEK library with links to the full text images of more than 100,000 papers scanned from their worldwide collectionof preprints. Particularly useful for older scanned preprints: http://www-lib.kek.jp/KISS/kiss prepri.html arXiv.org E-PRINT ARCHIVE: The arXiv.org is an automated electronic repository of full text p apers in physics, mathematics, computer, statistics, no nlinear sciences, cosmo logy and quantitative biology. Papers, called pre-prints or e(electronic)-prints, are usually sent by their authors to arXiv in advance of submission to a journal for publication. Primarily covers 1991 to the present butauthors are encouraged to post older papers retroactively. Permits searching by author, title, and keyword in abstract. Allows limiting by subﬁeld archive or by date: http://arXiv.org NASA ASTROPHYSICS DATA SYSTEM: The ADS Abstract Service provides a search interface for four bibliographic databases covering: Astronomy and Astrophysics, Instrumentation, Physicsand Geophysics, Science Education, and arXiv Preprints. Containsabstracts from articles and monographs as well as conference proceedings: http://adsabs.harvard.edu/ads abstracts.html DIRECTORY OF MATHEMATICS PREPRINT AND E-PRINT SERVERS: Provides the current home page and email contacts for mathematical preprint and e-print servers throughout the world: http://www.ams.org/global-preprints/ 7. Particle Physics Journals & Reviews: 7.1. Online Journals and Tables of Contents: Please note, some of these journals, publis hers, and reviews may limit access to subscribers. If you encounter access problems, check with your institution’s library. 24Online particle physics information ADVANCES IN THEORETICAL AND MATHEMATICAL PHYSICS (ATMP): Advances in Th eoretical and Mathematical Physics is a publication of the International Press, publishing papers on all areas in which theoretical physics and mathematicsinteract with each other: http://www.intlpress.com/ATMP/ AMERICAN JOURNAL OF PHYSICS: A monthly publication of the American Association of Physi cs Teachers on instructional and cultural aspects of physical science: http://ojps.aip.org/ajp APPLIED PHYSICS LETTERS: Weekly publication of short (3 pages maximum) articles: http://ojps.aip.org/aplo/ ASTROPHYSICAL JOURNAL: Published by the American Astronomical Society (AAS). See also AAS entry under JournalPublishers (below): http://www.journals.uchicago.edu/ApJ/ CLASSICAL AND QUANTUM GRAVITY: Published by the Institute of Physics (IOP) covering the ﬁelds of gravitation andspacetime theory: http://www.iop.org/Journals/cq EUROPEAN PHYSICAL JOURNAL A: HADRONS AND NUCLEI: This journal merges Il Nuovo Cimento A andZeitschrift fur Physik A and covers physics and astronomy: http://www.springeronline.com/sgw/cda/frontpage/ 0,11855,4-40109-70-1123848-0,00.html EUROPEAN PHYSICAL JOURNAL C: PARTICLES AND FIELDS: This journal is the successor to Zeitschrift fur Physik C , covering physics and astronomy: http://www.springeronline.com/sgw/cda/frontpage/ 0,11855,4-40109-70-1126563-0,00.html INTERNATIONAL JOURNAL OF MODERN PHYSICS C: PHYSICS AND COMPUTERS: Includes both review and researcharticles: http://ejournals.wspc.com.sg/ijmpc/ijmpc.shtml INTERNATIONAL JOURNAL OF MODERN PHYSICS D: GRAVITATION, ASTROPHYSICS AND COSMOLOGY: Includesboth review and research articles: http://ejournals.wspc.com.sg/ijmpd/ijmpd.shtml INTERNATIONAL JOURNAL OF MODERN PHYSICS E: NUCLEAR PHYSICS: Includes both review and research articles: http://ejournals.wspc.com.sg/ijmpe/ijmpe.shtml JAPANESE JOURNAL OF APPLIED PHYSICS: Part 1 covers papers, short notes, and review papers. Part 2 publishes letters including a special Express Letters section: http://www.ipap.jp/jjap/index.htm JOURNAL OF COSMOLOGY AND ASTROPARTICLE PHYSICS: An electronic peer-r eviewed journal created by the International School for Advanced Studies (SISSA) and the Institute of Physics. Authors are encouraged to submit media ﬁles to enhance the online versions of articles: http://jcap.sissa.it/ JOURNAL OF HIGH ENERGY PHYSICS: Open Access. Electronic and print available. Like ATMP , this is a refereed journal written, run, and distributed by electronic means. Itaccepts email submission notices and “fetches” the submittedpaper from the arXiv.org E-print archives: http://jhep.sissa.it/JOURNAL OF PHYSICS G: NUCLEAR AND PARTICLE PHYSICS: Published by IOP: http://www.iop.org/EJ/journal/0954-3899 JOURNAL OF THE PHYSICAL SOCIETY OF JAPAN: JPSJ ONLINE: http://jpsj.ipap.jp/ MODERN PHYSICS LETTERS A: This journal contains research papers in gravitation, cosmology, nuclear physics, and particles and ﬁelds. Brief Review section for short reports on new ﬁndings and developments: http://www.worldscinet.com/mpla/mpla.shtml MODERN PHYSICS LETTERS B: This journal contains research papers in condensed matter physics, statistical physics, applied physics and High Tc Superconductivity. Brief Review section for short reports on new ﬁndings and developments: http://www.worldscinet.com/mplb/mplb.shtml NEW JOURNAL OF PHYSICS: Open Access. Co-owned by the Institute of Physics and the Deutsche Physikalische Gesellschaft, this journal is funded by article charges from authors of publishedpapers and by scholarly societies, NJPis available in a free, electronic form: http://www.iop.org/EJ/journal/1367-2630/1 NUCLEAR INSTRUMENTS AND METHODS IN PHYSICS RESEARCH A: ACCELERATORS, SPECTROMETERS, DE-TECTORS, AND ASSOCIATED EQUIPMENT: This journal was formerly part of Nuclear Instruments and Methods in Physics Research . This journal covers instrumentation and large scale facilities: http://www.sciencedirect.com/science/journal/01689002 NUCLEAR PHYSICS A: NUCLEAR AND HADRONIC PHYSICS: http://www.sciencedirect.com/science/journal/03759474 NUCLEAR PHYSICS B: PARTICLE PHYSICS, FIELD THE- ORY, STATISTICAL SYSTEMS, AND MATHEMATICAL PHYSICS: http://www.sciencedirect.com/science/journal/05503213 NUCLEAR PHYSICS B: PROCEEDINGS SUPPLEMENTS: Publishes proceedings of internat ional conferences and topical meetings in high-energy p hysics and related areas: http://www.sciencedirect.com/science/journal/09205632 PHYSICAL REVIEW D: PARTICLES, FIELDS, GRAVITATION, AND COSMOLOGY: http://prd.aps.org/ PHYSICAL REVIEW SPECIAL TOPICS – ACCELERATORS AND BEAMS: http://prst-ab.aps.org/ PHYSICS LETTERS B: Nuclear and Particle Physics: http://www.sciencedirect.com/science/journal/03702693 PHYSICS—USPEKHI: English edition of Uspekhi Fizicheskikh Nauk: http://ufn.ioc.ac.ru/ PROGRESS IN PARTICLE AND NUCLEAR PHYSICS: http://www.sciencedirect.com/science/journal/01466410 PROGRESS OF THEORETICAL PHYSICS: Covers all ﬁelds of theoretical physics. A supplement is published roughly quarterly containing either long original or review papers or collections of papers on speciﬁc topics: http://www2.yukawa.kyoto-u.ac.jp/ ptpwww/ Online particle physics information 25 7.2. Journals – Publishers & Repositories: NASA ASTROPHYSICS DATA SYSTE M: Provides free electronic access to back issues of the Astrophysical Journal ,Astrophysical Journal Letters ,a n dt h e Astrophysical Journal Supplement Series and to many other titles. Often a journal allows the ADS to provide free, full text access after a delay of some period of time which can be several years: http://adsabs.harvard.edu/ AIP JOURNAL CENTER: The American Institute of Physics’ top-level page for their electronic journals may be found at: http://www.aip.org/ojs/service.html AMERICAN PHYSICAL SOCIETY: The top-level page for the APS research journals. From this page one can access their Physical Review Online Archive (PROLA) search engine which is free to users: http://publish.aps.org/ ELSEVIER SCIENCE: This Web site lists all Elsevier journal titles alphabetically and also enables browsing by subject ﬁeld.“Astronomy, Astrophysics and Space Science” (20 titles) or“Physics” (175 titles): http://www.elsevier.com/wps/find/journal browse.cws home EUROPEAN PHYSICAL SOCIETY: This is the top-level page listing the society’s journals: http://www.eps.org/publications INSTITUTE OF PHYSICS (IOP): Journals: Information: A list of the IOP journals organized by subject. A page organized bytitle is also available linked to this page: http://www.iop.org/EJ/S/3/418/main/-list=subject SPRINGER PUBLISHING: Physics: From this link, one can reach a subject list of Springer journals in physics through the list ofsubdisciplines on the Subject Menu: http://www.springer.com/west/home/ physics?SGWID=4-10100-0-0-0 SPRINGER PUBLISHING: Astronomy, Astrophysics & Space Science: From this link, one can reach a subject list of Springer journals in Astronomy, Astrophysics & Space Science through thelist of subdisciplines on the Subject Menu: http://www.springer.com/west/home/ astronomy?SGWID=4-123-0-0-0 7.3. Review Publications: HEP Reviews: SPIRES guide to the Review Literature in HEP, reviewed and compiled by SPIRES database staﬀ. The guide indexes by topic the review papers that have a signiﬁcant number of citations in the SPIRES-HEP database. These papers includeall of those with at least 100 citations by June 2004, but other papers are added as well. The guide is updated annually: http://www.slac.stanford.edu/spires/reviews/ LIVING REVIEWS IN RELATIVITY: A peer-refereed, solely online physics journal publishing invited reviews covering all areas of relativity. Provided as a free service to the scientiﬁc community by the Max-Planck-Institut f¨ ur Gravitationsphysik. Published in yearly volumes, although articles appear throughout the year. Hyperlinks are kept checked and active and reviews are updated frequently: http://relativity.livingreviews.org/sitecontents.html NET ADVANCE OF PHYSICS: A free electronic service providing review articles and tutorials in an encyclopedic format. Covers all areas of physics. Includes e-prints, book announcements, full textof electronic books, and other res ources with hypertext links when available. Welcomes contributio ns of original review articles: http://web.mit.edu/redingtn/www/netadv/welcome.htmlPHYSICS REPORTS: A review section for Physics Letters A and Physics Letters B . Each report deals with one subject. The reviews are specialized in nature, more ext ensive than a literature survey but normally less than book length: http://www.sciencedirect.com/science/journal/03701573 REPORTS ON PROGRESS IN PHYSICS: Covers all areas of physics and is published monthly. All papers are free for 30 days from the date of online publication: http://www.iop.org/EJ/journal/0034-4885/1 REVIEWS OF MODERN PHYSICS: http://rmp.aps.org/ 8. Particle Physics Education Sites: 8.1. Particle Physics Education: General Sites: ARGONNE NATIONAL LABORATORY K-12 PROGRAMS: Includes links to a variety of information and programs suchas ArthmAttack, NEWTON, and the Rube Goldberg Machine Contest: http://www.dep.anl.gov/p k-12/ CONTEMPORARY PHYSICS EDUCATION PROJECT (CPEP): Provides charts, brochures, Web links, and classroom activities.Online interactive courses include: Fundamental Particles and Interactions; Plasma Physics and Fusion; and Nuclear Science: http://www.cpepweb.org/ FERMILAB EDUCATION OFFICE: Outstanding collection of resources from the “grandmother” of all physics lab educationalprograms. Sections are organized for students and educators by grade level and for general visitors: http://www-ed.fnal.gov/ PARTICLE PHYSICS EDUCATION SITES: This rich site maintained by the Particle Data Group provides links to manyother educational sites. Organi zes the links by subject, level, and type of educational experience: http://particleadventure.org/other/othersites.html PHYSICAL SCIENCE: EDUCATIONAL HOTLISTS: Created by the outstanding Franklin Institut e Science Museum, these hotlists contain a pre-screened list of res ources for science educators, students, and enthusiasts. The criteria for inclusion is that a site stimulates creative thinking and learning about science. The excellent Physical Science list contains useful links for physics, physicists, optics, material science, applied design and engineering, sites for museums, “doing science,” and inventors and engineers: http://sln.fi.edu/tfi/hotlists/hotlists.html PHYSLINK.COM: EDUCATION: This site provides sub-lists of online resources in the following areas: History of Physics and Astronomy, Essays on the interfa ce between science, art, religion and philosophy, Astronomy, Graduate School and Student Advice,Software (reviews), References and Learning Sites for Educators, Youth Science, and New Theories: http://www.physlink.com/Education/Index.cfm 8.2. Particle Physics Education: Background Knowledge: ALBERT EINSTEIN ONLINE: A meta-Einstein site with links to dozens of resources by and about this scientist. The siteis organized into the following categories: Overviews, Moments (recollections of Einstein by others), Physics, Writings, Quotes, Pictures, and Miscellaneous: http://www.westegg.com/einstein/ ANTIMATTER: MIRROR OF THE UNIVERSE: Find out what antimatter is, where it is made, the history behind its discovery, and how it is a part of our lives. This award-winning site, sponsored by the European Organization f or Nuclear Research (CERN), 26Online particle physics information explains to big kids and little kids alike the truth (and ﬁction) about antimatter. Features colorful photos and illustrations, a Kids Corner, and CERN physicists answering your questions on antimatter: http://livefromcern.web.cern.ch/livefromcern/antimatter/ BIG BANG SCIENCE–EXPLORING THE ORIGINS OF MATTER: In clear, concise, yet elegant language, this Website, produced by the Particle Physics and Astronomy Research Council of the UK (PPARC), explains what physicists are looking for with their giant instruments called accelerators and particle detectors. Includes a brief history on how scientists came to deﬁne what is fundamental in the universe. Big Bang Science focuses on CERN particle detectors and on United Kingdom scientists’contribution to the search for the fundamental building blocks of matter. In addition to information on the how and why of particle physics, this site also shows particle physics as an internationalcollaborative endeavor: http://hepwww.rl.ac.uk/pub/bigbang/part1.html Stanford Linear Accel erator Center: This S tanford Linear Accel- erator Center Web site explains basic particle physics, linear and synchrotron accelerat ors, electron gamma showers, cosmic rays, and the experiments conducted at SLAC, including real-worldapplications. Intended for the general public as well as teachers and students: http://www2.slac.stanford.edu/vvc/ THE WORLD OF BEAMS: A site to visit if you wish to know a little or a lot about laser beams, particle beams, and other kinds ofbeams. Includes interactive tutorials, such as: What are Beams?,Working with Beams, and Beam Research and Technology. A good resource for physical science units involving energy, structure and properties of matter, and motion and forces for Grades 8-12.The information here is also helpful if you plan to tour any of the national laboratories listed in the “Libraries” section of this guide: http://bc1.lbl.gov/CBP pages/educational/WoB/home.htm 8.3. Particle Physics Education: Particle Physics Lessons and Activities: CONTEMPORARY PHYSICS EDUCATION PROJECT (CPEP): This site is especially designed to help teachers bring four areasof physics to their students in an accessible and engaging format.Provides charts, brochures, Web links, and classroom activities. Online interactive courses include: Fundamental Particles and Interactions (includes lesson plans), Plasma Physics and Fusion,and Nuclear Science (includes lesson plans and simple experiments): http://www.cpepweb.org/ FERMILAB EDUCATION OFFICE: Outstanding collection of resources from the “grandmother” of all physics lab educational programs. Thoughtful unit and lesson plans in both physics andthe environment (Fermilab is located on a rare, protected prairie in Illinois). Sections are organized by grade level: http://www-ed.fnal.gov/ GLAST CLASSROOM MATERIALS: The Gamma Ray Large Area Space Telescope (GLAST) project and the National Aeronautics and Space Administration (NASA)’s Education andPublic Outreach Oﬃce have developed this colorful, in depth, and engaging Web site teaching about the origin and structure of the universe and the fundamental relationship between energy andmatter: http://glast.sonoma.edu/teachers/teachers.html JEFFERSON LAB SCIENCE EDUCATION: This well-organized, visually attractive Web site from the Thomas Jeﬀerson National Accelerator Facility, supports science and math education in K-12 classrooms. Features h ands-on physics activities, math games, and puzzles. Check out the All About Atoms slide show and the interactive Table of Elements: http://education.jlab.org/THE PARTICLE ADVENTURE: One of the most popular Web sites for learning the fundamentals of matter and force. Created by the Particle Data Group of Lawrence Berkeley National Laboratory. An award-winning, interactive tour of the atom,with visits to quarks, neutrinos, antimatter, extra dimensions, dark matter, accelerator s and particle detectors. Simple elegant graphics and translations into eleven languages: http://ParticleAdventure.org QUARKNET: QuarkNet brings the excitement of particle physics research to high school teachers and their students. Teachers joinresearch groups at sixty universities and labs across the country. These research groups are part of particle physics experiments at CERN, Fermilab, or SLAC. Students learn fundamental physicsas they participate in inquiry-oriented investigations and analyze live, online data. QuarkNet is supported in part by the National Science Foundation and the U.S. Department of Energy: http://QuarkNet.fnal.gov 8.4. Particle Physics Education: Astronomy Lessons and Experiments: HANDS-ON UNIVERSE: Enables students in middle and high schools to investigate the night sky without having to stay out late. Created by a collaboration of teachers and students includingthe Lawrence Hall of Science at the U.C. Berkeley, it uses high quality astronomical image s to explore central concepts in math, science, and technology. St udents analyze real images with image-processing software sim ilar to that used by professional astronomers: http://www.handsonuniverse.org IMAGINE THE UNIVERSE: Created by the Laboratory for High-Energy Astrophysics at NASA/Goddard Space Flight Center, this site features astronomy and astrophysics lesson plans forage 14 and up, teachers’ guides, classroom posters, and links to other classroom resources. Activities are linked to National Standards for Science and Math. Lessons include: What is YourCosmic Connection to the Elemen ts?, Life Cycle of Stars, and Gamma-Ray Bursts. Also included in the Teacher’s Corner are links to math/science lesson plans for grades 6-12. The MultimediaTheatre Archive provides more than a dozen movies with free downloadable viewing software: http://imagine.gsfc.nasa.gov SPACE TODAY ONLINE: This news magazine covers space from Earth to the edge of the universe. The site provides news, history, encyclopedia-like explanations of terms, activities, people andevents, historical summaries, a nd an outstanding collection of images covering all aspects of space: http://www.spacetoday.org/STO.html WINDOWS TO THE UNIVERSE: Provides a rich array of material for exploring earth, space, physics, geology, and chemistryin K-12 classrooms. Includes numerous, thorough lesson plans ontopics ranging from the solar system to atmosphere and weather to physics and chemistry. Student-cen tered activities such as Building a Magnetometer or Create Your Ow n Cloud are simple, yet highly engaging: http://www.windows.ucar.edu/ 8.5. Particle Physics Education: Ask-a-Scientist Sites: ASK A SCIENTIST SERVICE: Questions are answered by volunteer scientists throughout the world. Service provided by the Newton BBS through Argonne National Lab. Submission formpermits very age-speciﬁc information to be included with the question so that the answer can be targeted to the questioner’s level of knowledge: http://www.newton.dep.anl.gov/ ASK THE EXPERTS: Submit questions via a form to scientists at PhysLink.com. Questions are answered free. Submission Online particle physics information 27 form warns that they won’t answer questions from homework assignments or help design something for a science fair or competition. Has links to commonl y asked questions and to a list of the most active scientists who provide answers: http://www.physlink.com/Education/AskExperts/Index.cfm MAD SCIENTIST’S NETWORK: ASK A QUESTION: Scientists at this Web site respond to hundreds of questions a week. Be sure to check out their extensive archive of answered questions and use their Science Fair Links for ideas f or projects. Also note questions they decline to answer: http://www.madsci.org/submit.html 8.6. Particle Physics Education: Experiments, Demos, &Fun ALL ABOUT LIGHT: From Fermilab, this oﬀers a delightful collection of pages giving classical, relativistic, and quantum explanations of light: http://www.fnal.gov/pub/inquiring/more/light/index.html CANTEACH: PHYSICAL SCIENCE: Canadian elementary teachers have put together a list of investigations and hands-onphysics experiments for elementary level. These well-written physical science lesson plans feature such activities as Making a Pinhole Camera, Air Takes Space, Acid and Basic Test, GrowingCrystals, Potential and Kinetic Energy, and Evaporation Painting: http://www.canteach.ca/elementary/physical.html HELPING YOUR CHILD LEAR N SCIENCE: A wonderful introduction and set of tools for parents of elementary-age childrencompiled by the U.S. Department of Education. Provides ideas,home experiments, community-based science activities, and more: http://www.ed.gov/pubs/parents/Science/index.html INSULTINGLY STUPID MOVIE PHYSICS: An entertaining and educational site to learn how m any movie special eﬀects violate the laws of physics. Includes a rating system for movie reviews.Heavy on text, with few graphics. Equations are included. A good way to emphasize, at the high school level, the immutability of the laws of physics in the real world. Provides instructions on how touse movie physics in the classroom and a bibliography: http://www.intuitor.com/moviephysics PHYSICS/PHYS/SCI DEMOS: This Web site provides over ﬁfty physics demonstrations on the topics of density, motion,force, angular measurement, waves and sound, electricity andmagnetism, optics and nuclear physics. Some of the demos feature photographs. Most of the demos are original, although a few were taken from the TV program, Newton’s Apple . The high school teacher who created this site has won both a Presidential Award for Excellence in Mathematics and Science Teaching and the 2003 Classroom Connect Internet Educator of the Year Award: http://www.darylscience.com/DemoPhys.html 8.7. Particle Physics Education: Physics History and Diversity Sites: AIP CENTER FOR HISTORY OF PHYSICS: This site, produced by the American Institute of Physics, aims to preserve and makeknown the history of modern physics and allied ﬁelds including astronomy, geophysics, and optics. Of interest to teachers and students is the Exhibit Hall, with award-winning exhibits includingphotos and facts about Marie Curie, Einstein, the discovery of the electron, and the invention of the transistor: http://www.aip.org/history A CENTURY OF PHYSICS: This is the top-level page for a timeline from the American Physical Society providing acomprehensive history of major phy sical science developments with a selection of other events from soci ety, art, politics and literature. Links on this page provide a physical timeline, an index, a searchsystem, and reproductions of the posters and images: http://timeline.aps.org/APS/CONTRIBUTIONS OF 20TH CENTURY WOMEN TO PHYSICS: A great resource for that history of science pa- per, this archive features descriptions of important contributions to science made by 83 women in the 20th century. Provides historicalessays and links to additional documentation such as primary source materials: http://cwp.library.ucla.edu EDUCATION AND OUTREACH COMMITTEE ON THE STATUS OF WOMEN IN PHYSICS: Interested in inspiring a young woman to pursue physics? This American Physical Society site features Physics in Your Future, which conveys the excitingpossibilities of a career in physics to middle and high school girls. Copies of this four-color booklet are available at no charge to students and their parents, educators, guidance counselors, andgroups who work with young women. Available online in PDF: http://www.aps.org/programs/women/index.cfm NOBEL LAUREATES IN PHYSICS 1901-PRESENT: Maintained by SLAC, this site provides very comprehensive information onphysics laureates. Links to the Nobel Foundation’s pages on each laureate. Also lists the location(s) of the laureate’s prize-winning work, where, if appropriate, the laureate is currently working, andwhere she or he was working when the work was done. Links to books, related Web sites, and to the HEP Database for in-depth bibliography. An interesting Quick Facts section provides greattrivia about some of the prize winners: http://www.slac.stanford.edu/library/nobel/index.html PHYSLINK.COM HISTORY OF PHYSICS AND ASTRONOMY: This site, which is a compendium of other history of physics, astronomy and science sites, organizes that historical world into: general guides, histories of physics, of astronomy and spaceexploration, and of mathematics, online archives, museums andexhibits, and famous scientists. Serves as a guide to some of the most well known people and events in the physical sciences: http://www.physlink.com/Education/History.cfm 8.8. Particle Physics Education: Art in Physics: Note: This modest collection of physics art links is provided for high school art, photography, and literature teachers who may be interestedin the intersections between science and technology and art and literature, or who wish to take an interdisciplinary approach to the curriculum in collaborating with th eir science department colleagues. HIDDEN CATHEDRALS–SCIENCE OR ART?: This page provides roughly seventeen dramatic color images of the inner workings of particle detectors at the European Organisation for Nuclear Research (CERN) which is the world’s largest particle physics center: http://public.web.cern.ch/public/about/how/art/art.html PHYSICS ICONS: A video by Chip Dalby, SLAC InfoMedia Solutions, showing particle physics as delicate, experiential art. This meditation on the shifting nature of physics iconography was featured in the New York Museum of Modern Art’s P.S.1 exhibit,Signatures of the Invisible : http://www-project.slac.stanford.edu/streaming-media/ Sub-Movies.html 9. Physics Job Sites: AIP Education and Employment Statistics: The latest data regarding education and employment trends in physics and related science ﬁelds: http://www.aip.org/statistics AIP Employment and Industry: American Institute of Physics career network for physics, engi neering and related physical sciences: http://www.aip.org/careersvc/ APS Careers in Physics: The American Physical Society Jobs/careers page: 28Online particle physics information http://www.aps.org/jobs/ Careers with Physics: Advice and resources from the UK Institute of Physics: http://www.iop.org/activity/careers/Careers/ Resources/Career resources/page 3964.html CERN Jobs Portal: Human resources portal for CERN: http://humanresources.web.cern.ch/humanresources/ external/general/HN-recruitment/default.asp HEPJobs Database: Maintained by Fermilab and SLAC libraries, this database lists jobs in the ﬁelds of core interest to the particle physics and astroparticle physics communities. Use this page topost a job or to receive e-mail notices of new job listings: http://www.slac.stanford.edu/spires/jobs/ Physicsweb.org: Listing of physics openings for all degree levels: http://physicsweb.org/jobs/ SPIEWorks: Maintained by the Int ernational Society for Optical Engineering. Includes job listings f or related science and engineer- ing posts, with a search function, as well as a list of conferences and some tips: http://www.spieworks.com/employment/ 10. Software Repositories: CERNLIB: CERN PROGRAM LIBRARY: A large collection of general purpose libraries and mo dules oﬀered in both source code and object code forms from the CE RN central computing division. Provides programs applicable to a wide range of physics research problems such as general mathematics, data analysis, detectors simulation, data-handling, etc.Also includes links to commercial, free, and other software: http://wwwasd.web.cern.ch/wwwasd/index.html FREEHEP: A collection of software and information about software useful in high-energy physics. Searching can be done bytitle, subject, date acquired, date updated, or by browsing an alphabetical list of all packages: http://www.freehep.org/ FERMITOOLS: Fermilab’s software tools program provides a repository of Fermilab-developed software packages of value tothe HEP community. Permits searching for packages by title or subject category: http://www.fnal.gov/fermitools/HEPIC: SOFTWARE & TOOLS USED IN HEP RESEARCH: A meta-level site with links to other sites of HEP-related software and computing tools: http://www.hep.net/resources/software.html GRID PHYSICS NETWORK: The GriPhyN Project is developing grid technologies for scientiﬁc an d engineering projects that collect and analyze distributed, petabyt e-scale datasets. Provides links to project information such as documents, education, workspace, virtual data toolkits, Chimera and Sphinx, as well as people,activities, news, and related projects: http://www.griphyn.org/ PARTICLE PHYSICS DATA GRID: The Web site for the U.S. collaboration of federal laboratories and universities to build aworldwide distributed computing model for current and future particle and nuclear physics experiments: http://www.ppdg.net/ 11. Specialized Subject Pages: 11.1. Subject Pages CAMBRIDGE RELATIVITY: PUBLIC HOME PAGE: These pages focus on the non-technical learner and explain aspects ofrelativity such as: cosmology, black holes, cosmic strings, inﬂation, and quantum gravity. Provides links to movies, research-level home pages and to Stephen Hawking’s Web site: http://www.damtp.cam.ac.uk/user/gr/public/ THE OFFICIAL STRING THEORY WEB SITE: Outstanding compilation of information about string theory includes: basics, mathematics, experiments, cosmology, black holes, people (including interviews with string theorists), history, theater, linksto other Web sites and a discussion forum: http://superstringtheory.com/ SUPERSTRINGS: An online introduction to superstring theory for the advanced student. Includes further links: http://www.sukidog.com/jpierre/strings/ THE ULTIMATE NEUTRINO PAGE: This page provides a gateway to an extremely useful compilation of experimental data and results: http://cupp.oulu.fi/neutrino/ SUMMARY TABLES OF PARTICLE PHYSICS G a u g e a n d H i g g s B o s o n s ............. 3 1 L e p t o n s .................... 3 4 Q u a r k s ..................... 3 7 M e s o n s ..................... 3 8B a r y o n s..................... 7 7Miscellaneous searches ∗.............. 9 1 T e s t s o f c o n s e r v a t i o n l a w s ........... 9 3 M e s o n Q u i c k R e f e r e n c e T a b l e ....... 7 5 Baryon Quick Reference Table . . . . . . . 76 ∗There are also search limits in the Summary Tables for the Gauge and Higgs Bosons, the Leptons, the Quarks, and the Mesons. /BF/BD /BF/BD/BF/BD /BF/BD/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP /CQ/D0 /CT SUMMARY TABLES OF PARTICLE PROPERTIES Extracted from the Particle Listings of the Review of Particle Physics C. Amsler et al.,P LB667 , 1 (2008) Available at http://pdg.lbl.gov Particle Data Group C. Amsler, M. Doser, M. Antonelli, D.M. Asner, K.S. Babu, H. Baer, H.R. Band, R.M. Barnett, E. Bergren, J. Beringer, G. Bernardi, W. Bertl, H .B i c h s e l ,O .B i e b e l ,P .B l o c h ,E .B l u c h e r ,S .B l u s k ,R . N .C a h n , M. Carena, C. Caso, A. Ceccucci, D . Chakraborty, M.-C. Chen, R.S. Chivukula, G. Cowan, O. Dahl, G. D’Ambrosio, T. Damour,A. de Gouvˆ ea, T. DeGrand, B. Dobrescu, M. Drees, D.A. Edwards, S. Eidelman, V.D. Elvira, J. Erler, V.V. Ezhela, J.L. Feng, W. Fetscher, B.D. Fields, B. Foster, T.K. Gaisser, L. Garren, H.-J. Gerber, G. Gerbier, T. Gherghetta, G.F. Giudice, M. Goodman, C. Grab, A.V. Gritsan, J.-F. Grivaz, D.E. Groom, M. Gr¨ unewald, A. Gurtu, T. Gutsche, H.E. Haber, K. Hagiwara, C. Hagmann, K.G. Hayes, J.J. Hern´ andez-Rey, K. Hikasa, I. Hinchliﬀe, A. H¨ ocker, J. Huston, P. Igo-Kemenes, J . D .J a c k s o n ,K . F .J o h n s o n ,T .J u n k ,D .K a r l e n ,B .K a y s e r ,D .K i r k b y ,S.R. Klein, I.G. Knowles, C. Kolda, R.V. Kowalewski, P. Kreitz, B. Krusche, Yu.V. Kuyanov, Y. Kwon, O. Lahav, P. Langacker, A. Liddle, Z. Ligeti, C.-J. Lin, T.M. Liss, L. Littenberg, J.C. Liu, K.S. Lugovsky, S.B. Lugovsky, H. Mahlke, M.L. Mangano, T. Mannel, A.V. Manohar, W.J. Marciano, A.D. Martin, A. Masoni, D. Milstead, R. Miquel,K. M¨onig, H. Murayama, K. Nakamura, M. Narain, P. Nason, S. Navas, P .N e v s k i ,Y .N i r ,K . A .O l i v e ,L .P a p e ,C .P a t r i g n a n i ,J . A .P e a c o c k , A .P i e p k e ,G .P u n z i ,A .Q u a d t ,S .R a b y ,G .R a ﬀ e l t ,B . N .R a t c l i ﬀ ,B .R e n k ,P. Richardson, S. Roesler, S. Rolli, A. Romaniouk, L.J. Rosenberg, J.L. Rosner, C.T. Sachrajda, Y. Sakai, S. Sarkar, F. Sauli, O. Schneider, D. Scott, W.G. Seligman, M.H. Shaevitz, T. Sj¨ ostrand, J.G. Smith, G.F. Smoot, S. Spanier, H. Spieler, A. Stahl, T. Stanev, S.L. Stone, T .S u m i y o s h i ,M .T a n a b a s h i ,J .T e r n i n g ,M .T i t o v ,N . P .T k a c h e n k o ,N.A. T¨ ornqvist, D. Tovey, G.H. Trilling, T.G. Trippe, G. Valencia, K. van Bibber, M.G. Vincter, P. Vogel, D.R. Ward, T. Watari, B.R. Webber, G. Weiglein, J.D. Wells, M. Whalley, A. Wheeler,C . G .W o h l ,L .W o l f e n s t e i n ,J .W o m e r s l e y ,C . L .W o o d y ,R . L .W o r k m a n , A .Y a m a m o t o ,W . - M .Y a o ,O . V .Z e n i n ,J .Z h a n g ,R . - Y .Z h u ,P . A .Z y l a Technical Associates: G. Harper, V.S. Lugovsky, P. Schaﬀner c/circlecopyrtRegents of the University of California (Approximate closing date for data: January 15, 2008) /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB/BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB γγγγ /C1 /B4 /C2 /C8/BV/B5 /BP /BC/B8/BD/B4/BD−−/B5/C5/CP/D7/D7 /D1< /BD× /BD/BC− /BD/BK/CT/CE/BV/CW/CP /D6/CV/CT /D5< /BH× /BD/BC− /BF/BC/CT/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /CB/D8/CP/CQ/D0/CT /CV /CV/CV /CV/D3 /D6/CV /D0 /D9 /D3 /D2 /D3 /D6/CV /D0 /D9 /D3 /D2/D3 /D6 /CV/D0/D9/D3/D2 /D3 /D6 /CV/D0/D9/D3/D2 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD−/B5/C5/CP/D7/D7 /D1 /BP/BC /CJ /CP /CL/CB/CD/B4/BF/B5 /CR/D3/D0/D3 /D6 /D3 /CR/D8/CT/D8 /CF /CF/CF /CF /C2 /BP/BD/BV/CW/CP /D6/CV/CT /BP± /BD /CT/C5/CP/D7/D7 /D1 /BP/BK /BC. /BF/BL/BK± /BC. /BC/BE/BH /BZ/CT/CE/D1/CI− /D1/CF /BP/BD /BC. /BG± /BD. /BI/BZ/CT/CE/D1/CF /B7− /D1/CF− /BP− /BC. /BE± /BC. /BI/BZ/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE . /BD/BG/BD± /BC. /BC/BG/BD /BZ/CT/CE/angbracketleftbig/C6π±/angbracketrightbig/BP/BD /BH. /BJ/BC± /BC. /BF/BH/angbracketleftbig/C6/C3±/angbracketrightbig/BP/BE. /BE/BC± /BC. /BD/BL/angbracketleftbig/C6/D4/angbracketrightbig/BP/BC. /BL/BE± /BC. /BD/BG/angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig/BP/BD /BL. /BF/BL± /BC. /BC/BK/CF−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/D4/CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /lscript /B7ν /CJ /CQ /CL /B4/BD/BC. /BK/BC± /BC. /BC/BL /B5 /B1 /DF/CT /B7ν /B4/BD/BC. /BJ/BH± /BC. /BD/BF /B5 /B1 /BG/BC/BD/BL/BL µ /B7ν /B4/BD/BC. /BH/BJ± /BC. /BD/BH /B5 /B1 /BG/BC/BD/BL/BL τ /B7ν /B4/BD/BD. /BE/BH± /BC. /BE/BC /B5 /B1 /BG/BC/BD/BJ/BL/CW/CP/CS/D6/D3/D2/D7 /B4/BI/BJ. /BI/BC± /BC. /BE/BJ /B5 /B1 /DF π /B7γ < /BK × /BD/BC− /BH/BL/BH/B1 /BG/BC/BD/BL/BL/BW /B7/D7γ < /BD. /BF × /BD/BC− /BF/BL/BH/B1 /BG/BC/BD/BJ/BH/CR /CG /B4/BF/BF. /BG± /BE. /BI /B5/B1 /DF/CR /D7 /B4/BF/BD /B7/BD /BF − /BD/BD /B5/B1 /DF/CX/D2/DA/CX/D7/CX/CQ/D0/CT /CJ /CR /CL /B4 /BD. /BG± /BE. /BK /B5/B1 /DF /CI /CI/CI /CI /C2 /BP/BD/BV/CW/CP /D6 /CV /CT/BP/BC/C5/CP/D7/D7 /D1 /BP/BL /BD. /BD/BK/BJ/BI± /BC. /BC/BC/BE/BD /BZ/CT/CE /CJ /CS /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE . /BG/BL/BH/BE± /BC. /BC/BC/BE/BF /BZ/CT/CE/A0/parenleftbig /lscript /B7/lscript−/parenrightbig/BP/BK /BF. /BL/BK/BG± /BC. /BC/BK/BI/C5/CT/CE /CJ /CQ /CL/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BP /BG/BL/BL . /BC± /BD. /BH /C5/CT/CE /CJ /CT /CL/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BP /BD/BJ/BG/BG . /BG± /BE. /BC/C5 /CT /CE/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/BP/BD. /BC/BC/BC/BL± /BC. /BC/BC/BE/BK/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/BP/BD. /BC/BC/BD/BL± /BC. /BC/BC/BF/BE /CJ /CU /CL/BT/DA/CT/D6/CP/CV/CT /CR/CW/CP /D6/CV/CT/CS /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /BT/DA/CT/D6/CP/CV/CT /CR/CW/CP /D6/CV/CT/CS /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD/BT/DA/CT/D6/CP/CV/CT /CR/CW/CP /D6/CV/CT/CS /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /BT/DA/CT/D6/CP/CV/CT /CR/CW/CP /D6/CV/CT/CS /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD/angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig/BP/BE /BC. /BJ/BI± /BC. /BD/BI /B4/CB /BP /BE/BA/BD/B5/BV/D3/D9/D4/D0/CX/D2/CV/D7 /D8/D3 /D0/CT/D4/D8/D3/D2/D7 /BV/D3/D9/D4/D0/CX/D2/CV/D7 /D8/D3 /D0/CT/D4/D8/D3/D2/D7/BV/D3/D9/D4/D0/CX/D2/CV/D7 /D8/D3 /D0/CT/D4/D8/D3/D2/D7 /BV/D3/D9/D4/D0/CX/D2/CV/D7 /D8/D3 /D0/CT/D4/D8/D3/D2/D7/CV/lscript/CE /BP− /BC. /BC/BF/BJ/BK/BF± /BC. /BC/BC/BC/BG/BD/CV/lscript/BT /BP− /BC. /BH/BC/BD/BE/BF± /BC. /BC/BC/BC/BE/BI/CVν/lscript/BP/BC. /BH/BC/BC/BK± /BC. /BC/BC/BC/BK/CVν/CT/BP/BC. /BH/BF± /BC. /BC/BL/CVνµ/BP/BC. /BH/BC/BE± /BC. /BC/BD/BJ/BT/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BT/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BT/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BT/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CJ /CV /CL/BT/CT /BP/BC. /BD/BH/BD/BH± /BC. /BC/BC/BD/BL/BTµ /BP/BC. /BD/BG/BE± /BC. /BC/BD/BH/BTτ /BP/BC. /BD/BG/BF± /BC. /BC/BC/BG/BT/D7 /BP/BC. /BL/BC± /BC. /BC/BL/BT/CR /BP/BC. /BI/BJ/BC± /BC. /BC/BE/BJ/BT/CQ /BP/BC. /BL/BE/BF± /BC. /BC/BE/BC/BV/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /B4/B1/B5 /CP/D8 /CI /D4 /D3/D0/CT /BV/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /B4/B1/B5 /CP/D8 /CI /D4 /D3/D0/CT/BV/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /B4/B1/B5 /CP/D8 /CI /D4 /D3/D0/CT /BV/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /B4/B1/B5 /CP/D8 /CI /D4 /D3/D0/CT/BT /B4/BC/lscript 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/D7/D8/CP/D2/CS/CP /D6/CS /CR/D3/D9/D4/D0/CX/D2/CV/D7/C5/CP/D7/D7 /D1> /BL /BE /BF /BZ /CT /CE /B8/BV /C4/BP /BL /BH /B1 /B4 /D4 /D4 /CS/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW/B5/C5/CP/D7/D7 /D1> /BD/BH/BC/BC /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /AC/D8/B5/CI/C4/CA /D3/CU /CB/CD/B4/BE/B5/C4× /CB/CD/B4/BE/B5/CA× /CD/B4/BD/B5 /B4/DB/CX/D8/CW /CV/C4 /BP /CV/CA /B5/C5/CP/D7/D7 /D1> /BI/BF/BC /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4 /D4 /D4 /CS/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW/B5/C5/CP/D7/D7 /D1> /BK /BI/BC /BZ /CT /CE /B8/BV /C4/BP /BL /BH /B1 /B4/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /AC/D8/B5/CIχ /D3/CU /CB/C7/B4/BD/BC/B5 → /CB/CD/B4/BH/B5× /CD/B4/BD/B5χ /B4/DB/CX/D8/CW /CVχ /BP /CT /BB/CR/D3/D7θ/CF /B5/C5/CP/D7/D7 /D1> /BK /BE /BE /BZ /CT /CE /B8/BV /C4/BP /BL /BH /B1 /B4 /D4 /D4 /CS/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW/B5/C5/CP/D7/D7 /D1> /BJ /BK /BD /BZ /CT /CE /B8/BV /C4/BP /BL /BH /B1 /B4/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /AC/D8/B5/CIψ /D3/CU /BX/BI→ 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/BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CT− ν/CTνµ ≈ /BD/BC/BC/B1 /BH/BF/CT− ν/CTνµγ /CJ /CS /CL /B4/BD. /BG± /BC. /BG/B5 /B1 /BH/BF/CT− ν/CTνµ /CT /B7/CT−/CJ /CT /CL /B4/BF. /BG± /BC. /BG/B5× /BD/BC− /BH/BH/BF/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/CT−ν/CT νµ /C4/BY /CJ /CU /CL< /BD. /BE /B1 /BL/BC/B1 /BH/BF/CT−γ /C4/BY < /BD. /BE × /BD/BC− /BD/BD/BL/BC/B1 /BH/BF/CT−/CT /B7/CT−/C4/BY < /BD. /BC × /BD/BC− /BD/BE/BL/BC/B1 /BH/BF/CT−/BEγ /C4/BY < /BJ. /BE × /BD/BC− /BD/BD/BL/BC/B1 /BH/BF ττττ /C2 /BP /BD /BE/C5/CP/D7/D7 /D1 /BP /BD/BJ/BJ/BI . /BK/BG± /BC. /BD/BJ /C5/CT/CE/B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT < /BE. /BK× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BE /BL /BC . /BI± /BD. /BC/B5× /BD/BC− /BD/BH/D7/CRτ /BP/BK /BJ. /BD/BDµ /D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CP/D2/D3/D1/CP/D0/DD >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF/B8 /BV/C4 /BP /BL/BH/B1/CA/CT/B4 /CSτ /B5/BP− /BC. /BE/BE /D8/D3 /BC . /BG/BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/C1/D1/B4 /CSτ /B5/BP− /BC. /BE/BH /D8/D3 /BC . /BC/BC/BK× /BD/BC− /BD/BI/CT /CR /D1 /B8/BV /C4/BP /BL /BH /B1/CF /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CF /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/CF /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CF /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/CA/CT/B4 /CS /DB τ /B5< /BC. /BH/BC× /BD/BC− /BD/BJ/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/C1/D1/B4 /CS /DB τ /B5< /BD. /BD× /BD/BC− /BD/BJ/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/CF /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CF /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/CF /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CF /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/CA/CT/B4α /DB τ /B5< /BD. /BD× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BH/B1/C1/D1/B4α /DB τ /B5< /BE. /BJ× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BH/B1 /BW/CT/CR/CP /DD/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/CB/CT/CT /D8/CW/CT τ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /CP /D2/D3/D8/CT /CR/D3/D2/CR/CT/D6/D2/CX/D2/CV τ /B9/CS/CT/CR/CP /DD/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA ρ /B4 /CT /D3 /D6µ /B5/BP /BC. /BJ/BG/BH± /BC. /BC/BC/BK ρ /B4 /CT /B5/BP/BC. /BJ/BG/BJ± /BC. /BC/BD/BC ρ /B4µ /B5/BP /BC. /BJ/BI/BF± /BC. /BC/BE/BC ξ /B4 /CT /D3 /D6µ /B5/BP/BC. /BL/BK/BH± /BC. /BC/BF/BC ξ /B4 /CT /B5/BP /BC. /BL/BL/BG± /BC. /BC/BG/BC ξ /B4µ /B5/BP/BD. /BC/BF/BC± /BC. /BC/BH/BL η /B4 /CT /D3 /D6µ /B5/BP /BC. /BC/BD/BF± /BC. /BC/BE/BC η /B4µ /B5/BP/BC. /BC/BL/BG± /BC. /BC/BJ/BF/B4δξ /B5/B4 /CT /D3 /D6µ /B5/BP /BC. /BJ/BG/BI± /BC. /BC/BE/BD/B4δξ /B5/B4 /CT /B5/BP /BC. /BJ/BF/BG± /BC. /BC/BE/BK/B4δξ /B5/B4µ /B5/BP /BC. /BJ/BJ/BK± /BC. /BC/BF/BJ ξ /B4π /B5/BP /BC. /BL/BL/BF± /BC. /BC/BE/BE ξ /B4ρ /B5/BP/BC. /BL/BL/BG± /BC. /BC/BC/BK ξ /B4 /CP/BD /B5/BP /BD. /BC/BC/BD± /BC. /BC/BE/BJ ξ /B4/CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /BP /BC . /BL/BL/BH± /BC. /BC/BC/BJ τ /B7/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CK /CW±Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6 π±/D3 /D6 /C3±/BA/CK/lscript Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6 /CT /D3 /D6µ /BA /CK/C6/CT/D9/D8/D6/CP/D0/D7Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6γ /B3/D7 /CP/D2/CS/BB/D3 /D6π /BC/B3/D7/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ/B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4/BK/BH. /BF/BI± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF /DF/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B4/BK/BG. /BJ/BF± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG /DF µ− νµντ /CJ /CV /CL /B4/BD/BJ. /BF/BI± /BC. /BC/BH/B5 /B1 /BK/BK/BH µ− νµντγ /CJ /CT /CL /B4 /BF. /BI± /BC. /BG /B5× /BD/BC− /BF/BK/BK/BH/CT− ν/CTντ /CJ /CV /CL /B4/BD/BJ. /BK/BH± /BC. /BC/BH/B5 /B1 /BK/BK/BK/CT− ν/CTντγ /CJ /CT /CL /B4 /BD. /BJ/BH± /BC. /BD/BK/B5 /B1 /BK/BK/BK/CW−≥ /BC /C3 /BC/C4ντ /B4/BD/BE. /BD/BF± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD /BK/BK/BF/CW−ντ /B4/BD/BD. /BI/BC± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD /BK/BK/BF π−ντ /CJ /CV /CL /B4/BD/BC. /BL/BD± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD /BK/BK/BF/C3−ντ /CJ /CV /CL /B4 /BI. /BL/BH± /BC. /BE/BF/B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BK/BE/BC/CW−≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/BF/BJ. /BC/BK± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE /DF/CW−≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4/BF/BI. /BH/BG± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE /DF/CW−π /BCντ /B4/BE/BH. /BL/BH± /BC. /BD/BC/B5 /B1 /CB/BP/BD/BA/BD /BK/BJ/BK π−π /BCντ /CJ /CV /CL /B4/BE/BH. /BH/BE± /BC. /BD/BC/B5 /B1 /CB/BP/BD/BA/BD /BK/BJ/BK π−π /BC/D2/D3/D2/B9ρ /B4/BJ/BJ/BC/B5ντ /B4 /BF. /BC± /BF. /BE /B5× /BD/BC− /BF/BK/BJ/BK/C3−π /BCντ /CJ /CV /CL /B4 /BG. /BE/BK± /BC. /BD/BH/B5× /BD/BC− /BF/BK/BD/BG/CW−≥ /BEπ /BCντ /B4/BD/BC. /BK/BG± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BF /DF/CW−/BEπ /BCντ /B4 /BL. /BG/BL± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BE/CW−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BF/BF± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BE π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BL. /BE/BJ± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BE π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8/D7/CR/CP/D0/CP /D6< /BL × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BK/BI/BE π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8/DA/CT/CR/D8/D3 /D6< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BK/BI/BE/C3−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BI. /BF± /BE. /BF /B5× /BD/BC− /BG/BJ/BL/BI/CW−≥ /BFπ /BCντ /B4 /BD. /BF/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD /DF/CW−≥ /BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BD. /BE/BI± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD /DF/CW−/BFπ /BCντ /B4 /BD. /BD/BK± /BC. /BC/BK/B5 /B1 /BK/BF/BI π−/BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BD. /BC/BG± /BC. /BC/BJ/B5 /B1 /BK/BF/BI/C3−/BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B8 η /B5 /CJ /CV /CL /B4 /BG. /BJ± /BE. /BD /B5× /BD/BC− /BG/BJ/BI/BH/CW−/BGπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BF/BK/BC/BC/CW−/BGπ /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5 /CJ /CV /CL /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/BK/BC/BC/C3−≥ /BCπ /BC≥ /BC /C3 /BC≥ /BCγντ /B4 /BD. /BH/BJ± /BC. /BC/BG/B5 /B1 /CB/BP/BD/BA/BD /BK/BE/BC/C3−≥ /BD/B4π /BC/D3 /D6 /C3 /BC/D3 /D6γ /B5ντ /B4 /BK. /BJ/BG± /BC. /BF/BE/B5× /BD/BC− /BF/DF/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7/C3 /BC/CB /B4/D4/CP /D6/D8/CX/CR/D0/CT/D7/B5−ντ /B4 /BL. /BE± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BG /DF/CW− /C3 /BCντ /B4/BD/BC. /BC± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BK /BK/BD/BE π− /C3 /BCντ /CJ /CV /CL /B4 /BK. /BG± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BE/BA/BC /BK/BD/BE π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ /B4 /BH. /BG± /BE. /BD /B5× /BD/BC− /BG/BK/BD/BE/C3−/C3 /BCντ /CJ /CV /CL /B4 /BD. /BH/BK± /BC. /BD/BI/B5× /BD/BC− /BF/BJ/BF/BJ/C3−/C3 /BC≥ /BCπ /BCντ /B4 /BF. /BD/BI± /BC. /BE/BF/B5× /BD/BC− /BF/BJ/BF/BJ/CW− /C3 /BCπ /BCντ /B4 /BH. /BH± /BC. /BG /B5× /BD/BC− /BF/BJ/BL/BG π− /C3 /BCπ /BCντ /CJ /CV /CL /B4 /BF. /BL± /BC. /BG /B5× /BD/BC− /BF/BJ/BL/BG /C3 /BCρ−ντ /B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BF/BI/BD/BE/C3−/C3 /BCπ /BCντ /CJ /CV /CL /B4 /BD. /BH/BK± /BC. /BE/BC/B5× /BD/BC− /BF/BI/BK/BH /BF/BH /BF/BH/BF/BH /BF/BH/C4/CT/D4/D8/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT π− /C3 /BC≥ /BDπ /BCντ /B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BF/DF π− /C3 /BCπ /BCπ /BCντ /B4 /BE. /BI± /BE. /BG /B5× /BD/BC− /BG/BJ/BI/BF/C3−/C3 /BCπ /BCπ /BCντ < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BI/BD/BL π−/C3 /BC /C3 /BCντ /B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BI /BI/BK/BE π−/C3 /BC/CB /C3 /BC/CBντ /CJ /CV /CL /B4 /BE. /BG± /BC. /BH /B5× /BD/BC− /BG/BI/BK/BE π−/C3 /BC/CB /C3 /BC/C4ντ /CJ /CV /CL /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ /BI/BK/BE π−/C3 /BC /C3 /BCπ /BCντ /B4 /BF. /BD± /BE. /BF /B5× /BD/BC− /BG/BI/BD/BG π−/C3 /BC/CB /C3 /BC/CBπ /BCντ < /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BI/BD/BG π−/C3 /BC/CB /C3 /BC/C4π /BCντ /B4 /BF. /BD± /BD. /BE /B5× /BD/BC− /BG/BI/BD/BG/C3 /BC/CW /B7/CW−/CW−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ < /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BJ/BI/BC/C3 /BC/CW /B7/CW−/CW−ντ /B4 /BE. /BF± /BE. /BC /B5× /BD/BC− /BG/BJ/BI/BC/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B4/BD/BH. /BD/BK± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG /BK/BI/BD/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4/BD/BG. /BH/BI± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF /BK/BI/BD/CW−/CW−/CW /B7ντ /B4 /BL. /BK/BC± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG /BK/BI/BD/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BG/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF /BK/BI/BD/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BL. /BG/BE± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF /BK/BI/BD π−π /B7π−ντ /B4 /BL. /BF/BE± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BD π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BC/BF± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BD π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8/D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6< /BE. /BG /B1 /BV/C4/BP/BL/BH/B1 /BK/BI/BD π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /CJ /CV /CL /B4 /BK. /BL/BL± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE /BK/BI/BD/CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BH. /BF/BK± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BE /DF/CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BH. /BC/BK± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD /DF/CW−/CW−/CW /B7π /BCντ /B4 /BG. /BJ/BH± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE /BK/BF/BG/CW−/CW−/CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BH/BI± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE /BK/BF/BG/CW−/CW−/CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BE. /BJ/BL± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BE /BK/BF/BG π−π /B7π−π /BCντ /B4 /BG. /BI/BD± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD /BK/BF/BG π−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BG/BK± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD /BK/BF/BG π−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /CJ /CV /CL /B4 /BE. /BJ/BC± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BE /BK/BF/BG/CW−/CW−/CW /B7≥ /BEπ /BCντ /B4/CT/DC/BA/C3 /BC/B5 /B4 /BH. /BD/BI± /BC. /BF/BF/B5× /BD/BC− /BF/DF/CW−/CW−/CW /B7/BEπ /BCντ /B4 /BH. /BC/BG± /BC. /BF/BE/B5× /BD/BC− /BF/BJ/BL/BJ/CW−/CW−/CW /B7/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BL/BG± /BC. /BF/BE/B5× /BD/BC− /BF/BJ/BL/BJ/CW−/CW−/CW /B7/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B8η /B5 /CJ /CV /CL /B4 /BL± /BG /B5× /BD/BC− /BG/BJ/BL/BJ/CW−/CW−/CW /B7/BFπ /BCντ /CJ /CV /CL /B4 /BE. /BF± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BJ/BG/BL/C3−/CW /B7/CW−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BI. /BE/BG± /BC. /BE/BG/B5× /BD/BC− /BF/CB/BP/BD/BA/BH /BJ/BL/BG/C3−/CW /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BE/BJ± /BC. /BD/BL/B5× /BD/BC− /BF/CB/BP/BE/BA/BG /BJ/BL/BG/C3−/CW /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BK. /BJ± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BJ/BI/BF/C3−π /B7π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BG. /BJ/BK± /BC. /BE/BD/B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BJ/BL/BG/C3−π /B7π−≥/BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BF. /BI/BK± /BC. /BD/BL/B5× /BD/BC− /BF/CB/BP/BD/BA/BG /BJ/BL/BG/C3−π /B7π−ντ /B4 /BF. /BG/BD± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BK /BJ/BL/BG/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BE. /BK/BJ± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BE/BA/BD /BJ/BL/BG/C3−ρ /BCντ→/C3−π /B7π−ντ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BF/DF/C3−π /B7π−π /BCντ /B4 /BD. /BF/BH± /BC. /BD/BG/B5× /BD/BC− /BF/BJ/BI/BF/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BK. /BD± /BD. /BE /B5× /BD/BC− /BG/BJ/BI/BF/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5 /CJ /CV /CL /B4 /BJ. /BH± /BD. /BE /B5× /BD/BC− /BG/BJ/BI/BF/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BF. /BJ± /BC. /BL /B5× /BD/BC− /BG/BJ/BI/BF/C3−π /B7/C3−≥ /BC/D2 /CT /D9 /D8 /BA ντ < /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BI/BK/BH/C3−/C3 /B7π−≥ /BC/D2 /CT /D9 /D8 /BA ντ /B4 /BD. /BG/BI± /BC. /BC/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BI /BI/BK/BH/C3−/C3 /B7π−ντ /CJ /CV /CL /B4 /BD. /BG/BC± /BC. /BC/BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BJ /BI/BK/BH/C3−/C3 /B7π−π /BCντ /CJ /CV /CL /B4 /BI. /BD± /BE. /BH /B5× /BD/BC− /BH/CB/BP/BD/BA/BG /BI/BD/BK/C3−/C3 /B7/C3−≥ /BC /D2/CT/D9/D8/BA ντ < /BE. /BD × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BG/BJ/BE/C3−/C3 /B7/C3−ντ /B4 /BD. /BH/BK± /BC. /BD/BK/B5× /BD/BC− /BH/BG/BJ/BE/C3−/C3 /B7/C3−ντ /B4/CT/DC/BAφ /B5 < /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3−/C3 /B7/C3−π /BCντ < /BG. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BF/BG/BH π−/C3 /B7π−≥ /BC /D2/CT/D9/D8/BA ντ < /BE. /BH × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BJ/BL/BG/CT−/CT−/CT /B7 ν/CTντ /B4 /BE. /BK± /BD. /BH /B5× /BD/BC− /BH/BK/BK/BK µ−/CT−/CT /B7 νµντ < /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BK/BH/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/BF /CW−/BE /CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CT/DC/BA /C3 /BC/CB→π−π /B7/B5/B4/CK/BH/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4 /BD. /BC/BE± /BC. /BC/BG/B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BJ/BL/BG/BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BK. /BF/BL± /BC. /BF/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BJ/BL/BG/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CV /CL /B4 /BD. /BJ/BK± /BC. /BE/BJ/B5× /BD/BC− /BG/BJ/BG/BI/BF /CW−/BE /CW /B7/BEπ /BCντ < /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BK/BJ/C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7 /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7/C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7 /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7/B4/BHπ /B5−ντ /B4 /BJ. /BI± /BC. /BH /B5× /BD/BC− /BF/BK/BC/BC/BG /CW−/BF /CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CK/BJ/B9/D4 /D6/D3/D2/CVꜼ/B5< /BF. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BK/BE/BG /CW−/BF /CW /B7ντ < /BG. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BK/BE/BG /CW−/BF /CW /B7π /BCντ < /BE. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BD/BE /CG−/B4 /CB /BP− /BD/B5ντ /B4 /BE. /BK/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF /DF/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥/BC /C3 /BC/C4ντ /B4 /BD. /BG/BE± /BC. /BD/BK/B5 /B1 /CB/BP/BD/BA/BG /BI/BI/BH/C3∗/B4/BK/BL/BE/B5−ντ /B4 /BD. /BE/BC± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BK /BI/BI/BH/C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ /B4 /BJ. /BK± /BC. /BH /B5× /BD/BC− /BF/DF/C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BF. /BE± /BD. /BG /B5× /BD/BC− /BF/BH/BG/BE/C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ /B4 /BE. /BD± /BC. /BG /B5× /BD/BC− /BF/BH/BG/BE /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BF. /BK± /BD. /BJ /B5× /BD/BC− /BF/BI/BH/BH /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ /B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BF/BI/BH/BH/B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→ π− /C3 /BCπ /BCντ /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/DF/C3/BD /B4/BD/BE/BJ/BC/B5−ντ /B4 /BG. /BJ± /BD. /BD /B5× /BD/BC− /BF/BG/BF/BF/C3/BD /B4/BD/BG/BC/BC/B5−ντ /B4 /BD. /BJ± /BE. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ /BF/BF/BH/C3∗/B4/BD/BG/BD/BC/B5−ντ /B4 /BD. /BH /B7/BD. /BG − /BD. /BC /B5× /BD/BC− /BF/BF/BE/BI/C3∗/BC /B4/BD/BG/BF/BC/B5−ντ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BF/BE/BI/C3∗/BE /B4/BD/BG/BF/BC/B5−ντ < /BF × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BF/BD/BJ ηπ−ντ < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BJ/BL/BJ ηπ−π /BCντ /CJ /CV /CL /B4 /BD. /BK/BD± /BC. /BE/BG/B5× /BD/BC− /BF/BJ/BJ/BK ηπ−π /BCπ /BCντ /B4 /BD. /BH± /BC. /BH /B5× /BD/BC− /BG/BJ/BG/BI η /C3−ντ /CJ /CV /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BG/BJ/BD/BL η /C3∗/B4/BK/BL/BE/B5−ντ /B4 /BE. /BL± /BC. /BL /B5× /BD/BC− /BG/BH/BD/BD η /C3−π /BCντ /B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BG/BI/BI/BH η /C3 /BCπ−ντ /B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/BI/BI/BD ηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BJ/BG/BG ηπ−π /B7π−ντ /B4 /BE. /BF± /BC. /BH /B5× /BD/BC− /BG/BJ/BG/BG η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ < /BF. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF ηηπ−ντ < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BI/BF/BJ ηηπ−π /BCντ < /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BH/BH/BL η/prime/B4/BL/BH/BK/B5π−ντ < /BJ. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BE/BC η/prime/B4/BL/BH/BK/B5π−π /BCντ < /BK. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BH/BL/BD φπ−ντ /B4 /BF. /BG± /BC. /BI /B5× /BD/BC− /BH/BH/BK/BH φ /C3−ντ /B4 /BF. /BJ/BC± /BC. /BF/BF/B5× /BD/BC− /BH/CB/BP/BD/BA/BF /BG/BG/BH/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ /B4 /BG. /BD± /BC. /BK /B5× /BD/BC− /BG/BG/BC/BK/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ ηπ−π /B7π−ντ /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BG/DF π /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→/B4/BFπ /B5−ντ< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF π /B4/BD/BF/BC/BC/B5−ντ→/B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→/B4/BFπ /B5−ντ< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/CW−ω≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BE. /BG/BC± /BC. /BC/BL/B5 /B1 /CB/BP/BD/BA/BE /BJ/BC/BK/CW−ωντ /CJ /CV /CL /B4 /BD. /BL/BL± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF /BJ/BC/BK/C3−ωντ /B4 /BG. /BD± /BC. /BL /B5× /BD/BC− /BG/BI/BD/BC/CW−ωπ /BCντ /CJ /CV /CL /B4 /BG. /BD± /BC. /BG /B5× /BD/BC− /BF/BI/BK/BG/CW−ω /BEπ /BCντ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BG/BI/BG/BG/CW−/BEωντ < /BH. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BE /CW−/CW /B7ωντ /B4 /BD. /BE/BC± /BC. /BE/BE/B5× /BD/BC− /BG/BI/BG/BD/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8/D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4 /D1/CT/CP/D2/D7 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /B4 /CT/BA/CV/BAτ−→ /CT /B7π−π−/B5/BA /BY /D3/D0/D0/D3 /DB/CX/D2/CV/CR/D3/D1/D1/D3/D2 /D9/D7/CP/CV/CT/B8 /C4/BY /D1/CT/CP/D2/D7 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CP/D2/CS /D2/D3/D8 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2 /B4 /CT/BA/CV/BAτ−→ /CT−π /B7π−/B5/BA /BU /D1/CT/CP/D2/D7 /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/CT−γ /C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BK/BK µ−γ /C4/BY < /BI. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BH/CT−π /BC/C4/BY < /BK. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BF µ−π /BC/C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BK/BC/CT−/C3 /BC/CB /C4/BY < /BH. /BI × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BD/BL µ−/C3 /BC/CB /C4/BY < /BG. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BD/BH/CT−η /C4/BY < /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BC/BG µ−η /C4/BY < /BI. /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BC/BC/CT−ρ /BC/C4/BY < /BI. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BJ/BD/BL µ−ρ /BC/C4/BY < /BI. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BJ/BD/BH/CT−ω /C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BJ/BD/BI µ−ω /C4/BY < /BK. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BJ/BD/BD/CT−/C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BJ. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BI/BI/BH µ−/C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BH. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BI/BH/BL/CT− /C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BJ. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BI/BI/BH µ− /C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BD. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BH/BL/CT−η/prime/B4/BL/BH/BK/B5 /C4/BY < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BF/BC µ−η/prime/B4/BL/BH/BK/B5 /C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BE/BH/CT−φ /C4/BY < /BJ. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BH/BL/BI µ−φ /C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BH/BL/BC/CT−/CT /B7/CT−/C4/BY < /BF. /BI × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BK/CT−µ /B7µ−/C4/BY < /BF. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BE/CT /B7µ−µ−/C4/BY < /BE. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BE µ−/CT /B7/CT−/C4/BY < /BE. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BH /BF/BI /BF/BI/BF/BI /BF/BI/C4/CT/D4/D8/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT µ /B7/CT−/CT−/C4/BY < /BE. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BK/BH µ−µ /B7µ−/C4/BY < /BF. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BJ/BF/CT−π /B7π−/C4/BY < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BJ/BJ/CT /B7π−π−/C4 < /BE. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BJ/BJ µ−π /B7π−/C4/BY < /BE. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BI/BI µ /B7π−π−/C4 < /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BI/BI/CT−π /B7/C3−/C4/BY < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BD/BF/CT−π−/C3 /B7/C4/BY < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BD/BF/CT /B7π−/C3−/C4 < /BD. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BD/BF/CT−/C3 /BC/CB /C3 /BC/CB /C4/BY < /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BJ/BF/BI/CT−/C3 /B7/C3−/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BJ/BF/BK/CT /B7/C3−/C3−/C4 < /BD. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BJ/BF/BK µ−π /B7/C3−/C4/BY < /BE. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BC/BC µ−π−/C3 /B7/C4/BY < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BC/BC µ /B7π−/C3−/C4 < /BE. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BC/BC µ−/C3 /BC/CB /C3 /BC/CB /C4/BY < /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BL/BI µ−/C3 /B7/C3−/C4/BY < /BE. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BL/BL µ /B7/C3−/C3−/C4 < /BG. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BL/BL/CT−π /BCπ /BC/C4/BY < /BI. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BK/BJ/BK µ−π /BCπ /BC/C4/BY < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BI/BJ/CT−ηη /C4/BY < /BF. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BL/BL µ−ηη /C4/BY < /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BH/BF/CT−π /BCη /C4/BY < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BL/BK µ−π /BCη /C4/BY < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BK/BG /D4γ /C4 /B8 /BU < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BG/BD /D4π /BC/C4 /B8 /BU < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BF/BE /D4 /BEπ /BC/C4 /B8 /BU < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BC/BG /D4η /C4 /B8 /BU < /BK. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BG/BJ/BH /D4π /BCη /C4 /B8 /BU < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BF/BI/BC/A3π−/C4 /B8 /BU < /BJ. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BH/BE/BH /A3π−/C4 /B8 /BU < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BH/BE/BH/CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2 /C4/BY < /BE. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /DF µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2 /C4/BY < /BH × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /DF /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /C4±/DF /CR/CW/CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2 /C4±/DF /CR/CW/CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2/C4±/DF/CR /CW /CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2 /C4±/DF/CR /CW /CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2/C5/CP/D7/D7 /D1> /BD/BC/BC. /BK /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /CJ /CW /CL/BW/CT/CR/CP /DD/D8/D3ν /CF /BA/C4±/DF /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD/D0/CT/D4/D8/D3/D2 /C4±/DF /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD/D0/CT/D4/D8/D3/D2/C4±/DF /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD/D0/CT/D4/D8/D3/D2 /C4±/DF /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD/D0/CT/D4/D8/D3/D2/C5/CP/D7/D7 /D1> /BD/BC/BE. /BI /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 /C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 /C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/C6/CT/D9/D8/D6/CX/D2/D3 /D4 /D6/D3/D4 /CT/D6/D8/CX/CT/D7 /D0/CX/D7/D8/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/C5/CP/D7/D7 /D1< /BE/CT /CE /B4/D8/D6/CX/D8/CX/D9/D1 /CS/CT/CR/CP /DD/B5/C5/CT/CP/D2 /D0/CX/CU/CT/BB/D1/CP/D7/D7/B8 τ /BB /D1> /BF/BC/BC /D7/BB/CT/CE/B8 /BV/C4 /BP /BL/BC/B1 /B4/D6/CT/CP/CR/D8/D3 /D6/B5/C5/CT/CP/D2 /D0/CX/CU/CT/BB/D1/CP/D7/D7/B8 τ /BB /D1> /BJ× /BD/BC /BL/D7/BB/CT/CE /B4/D7/D3/D0/CP /D6/B5/C5/CT/CP/D2 /D0/CX/CU/CT/BB/D1/CP/D7/D7/B8 τ /BB /D1> /BD/BH. /BG /D7/BB/CT/CE/B8 /BV/C4 /BP /BL/BC/B1 /B4/CP/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6/B5/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ< /BC. /BJ/BG× /BD/BC− /BD/BCµ/BU /B8 /BV/C4 /BP /BL/BC/B1 /B4/D6/CT/CP/CR/D8/D3 /D6/B5 /C6/D9/D1/CQ /CT/D6 /D3/CU /C6/CT/D9/D8/D6/CX/D2/D3 /CC /DD/D4 /CT/D7 /C6/D9/D1/CQ /CT/D6 /D3/CU /C6/CT/D9/D8/D6/CX/D2/D3 /CC /DD/D4 /CT/D7/C6/D9/D1/CQ /CT/D6 /D3/CU /C6/CT/D9/D8/D6/CX/D2/D3 /CC /DD/D4 /CT/D7 /C6/D9/D1/CQ /CT/D6 /D3/CU /C6/CT/D9/D8/D6/CX/D2/D3 /CC /DD/D4 /CT/D7 /C6/D9/D1/CQ /CT/D6 /C6 /BP/BE. /BL/BK/BG± /BC. /BC/BC/BK /B4/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /AC/D8/D7 /D8/D3 /C4/BX/C8 /CS/CP/D8/CP/B5/C6/D9/D1/CQ /CT/D6 /C6 /BP/BE. /BL/BE± /BC. /BC/BH /B4/CB /BP /BD/BA/BE/B5 /B4/BW/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU/CX/D2/DA/CX/D7/CX/CQ/D0/CT /CI /DB/CX/CS/D8/CW/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/D6/D3/D9/CV/CW /CS/CP/D8/CP /CP/D2/CP/D0/DD/D7/CT/D7 /CQ/CP/D7/CT/CS /D3/D2/D8/CW/CT /BF/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D7/CR/CW/CT/D1/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB /CK/C6/CT/D9/D8/D6/CX/D2/D3/D1/CP/D7/D7/B8 /D1/CX/DC/CX/D2/CV/B8 /CP/D2/CS /AD/CP/DA/D3 /D6 /CR/CW/CP/D2/CV/CTꜼ /CQ /DD/BU/BA /C3/CP /DD/D7/CT/D6 /CX/D2 /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /BA/D7/CX/D2 /BE/B4/BEθ/BD/BE /B5/BP/BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG/A1/D1 /BE/BE/BD /BP/B4 /BK. /BC± /BC. /BF/B5× /BD/BC− /BH/CT/CE /BE/CC/CW/CT /D6/CP/D2/CV/CT/D7 /CQ /CT/D0/D3 /DB/CU /D3 /D6 /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5 /CP/D2/CS /A1 /D1 /BE/BF/BE /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D8/CW/CT /D4 /D6/D3/B9/CY/CT/CR/D8/CX/D3/D2/D7 /D3/D2/D8/D3 /D8/CW/CT /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /CP/DC/CT/D7 /D3/CU /D8/CW/CT /BL/BC/B1 /BV/C4 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT/D7/CX/D2 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/D9 /B7 /CS /CS /B5/B7 /CR/BE /B4 /D7 /D7 /B5 π±π±π±π± /C1 /BZ/B4 /C2 /C8/B5/BP /BD−/B4/BC−/B5/C5/CP/D7/D7 /D1 /BP /BD/BF/BL . /BH/BJ/BC/BD/BK ± /BC. /BC/BC/BC/BF/BH /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BE. /BI/BC/BF/BF± /BC. /BC/BC/BC/BH/B5 × /BD/BC− /BK/D7 /B4/CB /BP /BD/BA/BE/B5/CRτ /BP/BJ. /BK/BC/BG/BH /D1 π±→/lscript±νγ /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 π±→/lscript±νγ /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 π±→/lscript±νγ /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 π±→/lscript±νγ /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /CJ /CP /CL/BY/CE /BP/BC. /BC/BD/BJ± /BC. /BC/BC/BK/BY/BT /BP/BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BH /B4/CB /BP /BD/BA/BE/B5/CA /BP/BC. /BC/BH/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK π−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/BY /D3 /D6/CS /CT /CR /CP /DD /D0/CX/D1/CX/D8/D7 /D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D2/D3/D8 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/B8 /D7/CT/CT /D8/CW/CT /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT/CB/CT/CP /D6/CR/CW /D7/CT/CR/D8/CX/D3/D2/D7 /B4/C5/CP/D7/D7/CX/DA/CT /C6/CT/D9/D8/D6/CX/D2/D3 /C8 /CT/CP/CZ /CB/CT/CP /D6/CR/CW /CC /CT/D7/D8/B8 /BT /BC/B4/CP/DC/CX/D3/D2/B5/B8 /CP/D2/CS/C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5/CB/CT /CP /D6/CR/CW/CT/D7/B8 /CT/D8/CR/BA/B5/BA/D4 π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB π /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 µ /B7νµ /CJ /CQ /CL /B4/BL/BL. /BL/BK/BJ/BJ/BC ± /BC. /BC/BC/BC/BC/BG /B5 /B1 /BF/BC µ /B7νµγ /CJ /CR /CL /B4 /BE. /BC/BC ± /BC. /BE/BH /B5× /BD/BC− /BG/BF/BC/CT /B7ν/CT /CJ /CQ /CL /B4 /BD. /BE/BF/BC ± /BC. /BC/BC/BG /B5× /BD/BC− /BG/BJ/BC/CT /B7ν/CTγ /CJ /CR /CL /B4 /BD. /BI/BD ± /BC. /BE/BF /B5× /BD/BC− /BJ/BJ/BC/CT /B7ν/CTπ /BC/B4 /BD. /BC/BF/BI ± /BC. /BC/BC/BI /B5× /BD/BC− /BK/BG/CT /B7ν/CT /CT /B7/CT−/B4 /BF. /BE ± /BC. /BH /B5× /BD/BC− /BL/BJ/BC/CT /B7ν/CTν ν < /BH × /BD/BC− /BI/BL/BC/B1 /BJ/BC/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 µ /B7 ν/CT /C4 /CJ /CS /CL< /BD. /BH × /BD/BC− /BF/BL/BC/B1 /BF/BC µ /B7ν/CT /C4/BY /CJ /CS /CL< /BK. /BC × /BD/BC− /BF/BL/BC/B1 /BF/BC µ−/CT /B7/CT /B7ν /C4/BY < /BD. /BI × /BD/BC− /BI/BL/BC/B1 /BF/BC π /BCπ /BCπ /BCπ /BC /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BF/BG . /BL/BJ/BI/BI± /BC. /BC/BC/BC/BI /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/D1π±− /D1π /BC /BP/BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BK. /BG± /BC. /BI/B5× /BD/BC− /BD/BJ/D7 /B4/CB /BP /BF/BA/BC/B5/CRτ /BP/BE /BH. /BD/D2 /D1/BY /D3 /D6/CS /CT /CR /CP /DD /D0/CX/D1/CX/D8/D7 /D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D2/D3/D8 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/B8 /D7/CT/CT /D8/CW/CT /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT/CB/CT/CP /D6/CR/CW /D7/CT/CR/D8/CX/D3/D2/D7 /B4 /BT /BC/B4/CP/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5/CB/CT /CP /D6/CR/CW/CT/D7/B8 /CT/D8/CR/BA/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 π /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB π /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB π /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB π /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BEγ /B4/BL/BK. /BJ/BL/BK± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD /BI/BJ/CT /B7/CT−γ /B4 /BD. /BD/BL/BK± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD /BI/BJ γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /B4 /BD. /BK/BE± /BC. /BE/BL /B5× /BD/BC− /BL/BI/BJ/CT /B7/CT /B7/CT−/CT−/B4 /BF. /BD/BG± /BC. /BF/BC /B5× /BD/BC− /BH/BI/BJ/CT /B7/CT−/B4 /BI. /BG/BI± /BC. /BF/BF /B5× /BD/BC− /BK/BI/BJ/BGγ < /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BI/BJ ν ν /CJ /CT /CL< /BE. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BI/BJ ν/CT ν/CT < /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BJ νµ νµ < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BJ ντ ντ < /BE. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BI/BJ γν ν < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BJ/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/BFγ /BV < /BF. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BI/BJ µ /B7/CT−/C4/BY < /BF. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BE/BI µ−/CT /B7/C4/BY < /BF. /BG × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BE/BI µ /B7/CT−/B7µ−/CT /B7/C4/BY < /BD. /BJ/BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI ηηηη /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BH/BG/BJ . /BK/BH/BF± /BC. /BC/BE/BG /C5/CT/CE /CJ /CU /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD . /BF/BC± /BC. /BC/BJ /CZ /CT/CE /CJ /CV /CL/BV /B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV /B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BV /B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV /B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 π /B7π−π /BC/C4/CT/CU/D8/B9/D6/CX/CV/CW/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BP /B4/BC . /BC/BL± /BC. /BD/BJ/B5× /BD/BC− /BE π /B7π−π /BC/CB/CT/DC/D8/CP/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BP /B4/BC . /BD/BK± /BC. /BD/BI/B5× /BD/BC− /BE π /B7π−π /BC/C9/D9/CP/CS/D6/CP/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BP /B4 − /BC. /BD/BJ± /BC. /BD/BJ/B5× /BD/BC− /BE π /B7π−γ /C4/CT/CU/D8/B9/D6/CX/CV/CW/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BP /B4/BC . /BL± /BC. /BG/B5× /BD/BC− /BE π /B7π−γβ /B4 /BW /B9/DB /CP/DA/CT/B5 /BP − /BC. /BC/BE± /BC. /BC/BJ /B4/CB /BP /BD/BA/BF/B5/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 π /BCπ /BCπ /BCα /BP− /BC. /BC/BF/BD± /BC. /BC/BC/BG/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 η /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /B4/BJ/BD. /BL/BD± /BC. /BF/BG/B5 /B1 /CB/BP/BD/BA/BE /DF/BEγ /CJ /CV /CL /B4/BF/BL. /BF/BD± /BC. /BE/BC/B5 /B1 /CB/BP/BD/BA/BD /BE/BJ/BG/BFπ /BC/B4/BF/BE. /BH/BI± /BC. /BE/BF/B5 /B1 /CB/BP/BD/BA/BD /BD/BJ/BL π /BC/BEγ /B4 /BG. /BG± /BD. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BC /BE/BH/BJ π /BCπ /BCγγ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BGγ < /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BJ/BG/CX/D2/DA/CX/D7/CX/CQ/D0/CT < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7/CR/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /B4/BE/BK. /BC/BI± /BC. /BF/BG/B5 /B1 /CB/BP/BD/BA/BE /DF π /B7π−π /BC/B4/BE/BE. /BJ/BF± /BC. /BE/BK/B5 /B1 /CB/BP/BD/BA/BE /BD/BJ/BG π /B7π−γ /B4 /BG. /BI/BC± /BC. /BD/BI/B5 /B1 /CB/BP/BE/BA/BD /BE/BF/BI/CT /B7/CT−γ /B4 /BI. /BK± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ /BE/BJ/BG µ /B7µ−γ /B4 /BF. /BD± /BC. /BG /B5× /BD/BC− /BG/BE/BH/BF/CT /B7/CT−< /BJ. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BJ/BG µ /B7µ−/B4 /BH. /BK± /BC. /BK /B5× /BD/BC− /BI/BE/BH/BF/CT /B7/CT−/CT /B7/CT−< /BI. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BJ/BG π /B7π−/CT /B7/CT−/B4 /BG. /BE± /BD. /BE /B5× /BD/BC− /BG/BE/BF/BH π /B7π−/BEγ < /BE. /BC × /BD/BC− /BF/BE/BF/BI π /B7π−π /BCγ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BG π /BCµ /B7µ−γ < /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BD/BC/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 π /BCγ /BV < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ π /B7π−/C8 /B8 /BV/C8 < /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BI π /BCπ /BC/C8 /B8 /BV/C8 < /BF. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BK π /BCπ /BCγ /BV < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BK π /BCπ /BCπ /BCγ /BV < /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BFγ /BV < /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BJ/BG/BGπ /BC/C8 /B8 /BV/C8 < /BI. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BG/BC π /BC/CT /B7/CT−/BV /CJ /CW /CL< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ π /BCµ /B7µ−/BV /CJ /CW /CL< /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BD/BC µ /B7/CT−/B7µ−/CT /B7/C4/BY < /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BG /CU/BC /B4/BI/BC/BC/B5 /CU/BC /B4/BI/BC/BC/B5/CU/BC /B4/BI/BC/BC/B5 /CU/BC /B4/BI/BC/BC/B5 /CJ /CX /CL/D3 /D6σ /D3 /D6σ/D3 /D6σ /D3 /D6σ /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /B4/BG/BC/BC/DF /BD/BE/BC/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /B4/BI/BC/BC/DF /BD/BC/BC/BC/B5 /C5/CT/CE/CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ππ /CS/D3/D1/CX/D2/CP/D2/D8 /DF γγ /D7/CT/CT/D2 /DF /BF/BL /BF/BL/BF/BL /BF/BL/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT ρ /B4/BJ/BJ/BC/B5ρ /B4/BJ/BJ/BC/B5ρ /B4/BJ/BJ/BC/B5ρ /B4/BJ/BJ/BC/B5 /CJ /CY /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BJ/BJ/BH . /BG/BL± /BC. /BF/BG /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BG/BL . /BG± /BD. /BC/C5 /CT /CE/A0/CT/CT /BP/BJ. /BC/BG± /BC. /BC/BI /CZ /CT/CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 ππ ∼ /BD/BC/BC /B1 /BF/BI/BF ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 π±γ /B4 /BG. /BH± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BE /BF/BJ/BH π±η < /BI × /BD/BC− /BF/BV/C4/BP/BK/BG/B1 /BD/BH/BF π±π /B7π−π /BC< /BE. /BC × /BD/BC− /BF/BV/C4/BP/BK/BG/B1 /BE/BH/BG ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 π /B7π−γ /B4 /BL. /BL± /BD. /BI /B5× /BD/BC− /BF/BF/BI/BE π /BCγ /B4 /BI. /BC± /BC. /BK /B5× /BD/BC− /BG/BF/BJ/BI ηγ /B4 /BF. /BC/BC± /BC. /BE/BD /B5× /BD/BC− /BG/BD/BL/BG π /BCπ /BCγ /B4 /BG. /BH± /BC. /BK /B5× /BD/BC− /BH/BF/BI/BF µ /B7µ−/CJ /CZ /CL /B4 /BG. /BH/BH± /BC. /BE/BK /B5× /BD/BC− /BH/BF/BJ/BF/CT /B7/CT−/CJ /CZ /CL /B4 /BG. /BJ/BD± /BC. /BC/BH /B5× /BD/BC− /BH/BF/BK/BK π /B7π−π /BC/B4 /BD. /BC/BD /B7/BC. /BH/BG − /BC. /BF/BI± /BC. /BF/BG/B5× /BD/BC− /BG/BF/BE/BF π /B7π−π /B7π−/B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BH/BE/BH/BD π /B7π−π /BCπ /BC< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ ω /B4/BJ/BK/BE/B5ω /B4/BJ/BK/BE/B5ω /B4/BJ/BK/BE/B5ω /B4/BJ/BK/BE/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BJ/BK/BE . /BI/BH± /BC. /BD/BE /C5/CT/CE /B4/CB /BP /BD/BA/BL/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BK . /BG/BL± /BC. /BC/BK /C5/CT/CE/A0/CT/CT /BP/BC. /BI/BC± /BC. /BC/BE /CZ /CT/CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 π /B7π−π /BC/B4/BK/BL. /BE± /BC. /BJ /B5/B1 /BF/BE/BJ π /BCγ /B4 /BK. /BL/BE± /BC. /BE/BG/B5 /B1 /CB/BP/BD/BA/BD /BF/BK/BC π /B7π−/B4 /BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /B5/B1 /CB/BP/BD/BA/BE /BF/BI/BI/D2/CT/D9/D8/D6/CP/D0/D7 /B4/CT/DC/CR/D0/D9/CS/CX/D2/CV π /BCγ /B5 /B4 /BD. /BH /B7/BJ. /BG − /BD. /BC /B5× /BD/BC− /BF/DF ηγ /B4 /BG. /BI± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BE/BC/BC π /BC/CT /B7/CT−/B4 /BJ. /BJ± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BF/BK/BC π /BCµ /B7µ−/B4 /BL. /BI± /BE. /BF /B5× /BD/BC− /BH/BF/BG/BL/CT /B7/CT−/B4 /BJ. /BD/BI± /BC. /BD/BE/B5× /BD/BC− /BH/CB/BP/BD/BA/BD /BF/BL/BD π /B7π−π /BCπ /BC< /BE /B1 /BV/C4/BP/BL/BC/B1 /BE/BI/BE π /B7π−γ < /BF. /BI × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BF/BI/BI π /B7π−π /B7π−< /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BI π /BCπ /BCγ /B4 /BI. /BJ± /BD. /BD /B5× /BD/BC− /BH/BF/BI/BJ ηπ /BCγ < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BI/BE µ /B7µ−/B4 /BL. /BC± /BF. /BD /B5× /BD/BC− /BH/BF/BJ/BJ/BFγ < /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BF/BL/BD/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 ηπ /BC/BV < /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BI/BE/BFπ /BC/BV < /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BF/BF/BC η/prime/B4/BL/BH/BK/B5η/prime/B4/BL/BH/BK/B5η/prime/B4/BL/BH/BK/B5η/prime/B4/BL/BH/BK/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BL/BH/BJ . /BI/BI± /BC. /BE/BG /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BC . /BE/BC/BH± /BC. /BC/BD/BH /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/CR/BV /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /BP /BC . /BC/BD/BH± /BC. /BC/BD/BK /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 π /B7π−η /B4/BG/BG. /BI± /BD. /BG /B5/B1 /CB/BP/BD/BA/BE /BE/BF/BE ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5 /B4/BE/BL. /BG± /BC. /BL /B5/B1 /CB/BP/BD/BA/BD /BD/BI/BH π /BCπ /BCη /B4/BE/BC. /BJ± /BD. /BE /B5/B1 /CB/BP/BD/BA/BE /BE/BF/BK ωγ /B4 /BF. /BC/BE± /BC. /BF/BD/B5 /B1 /BD/BH/BL γγ /B4 /BE. /BD/BC± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE /BG/BJ/BL/BFπ /BC/B4 /BD. /BH/BG± /BC. /BE/BI/B5× /BD/BC− /BF/BG/BF/BC µ /B7µ−γ /B4 /BD. /BC/BF± /BC. /BE/BI/B5× /BD/BC− /BG/BG/BI/BJ π /B7π−π /BC< /BH /B1 /BV/C4/BP/BL/BC/B1 /BG/BE/BJ π /BCρ /BC< /BG /B1 /BV/C4/BP/BL/BC/B1 /BD/BD/BC π /B7π /B7π−π−< /BD /B1 /BV/C4/BP/BL/BC/B1 /BF/BJ/BE π /B7π /B7π−π−/D2/CT/D9/D8/D6/CP/D0/D7 < /BD /B1 /BV/C4/BP/BL/BH/B1 /DF π /B7π /B7π−π−π /BC< /BD /B1 /BV/C4/BP/BL/BC/B1 /BE/BL/BK/BIπ < /BD /B1 /BV/C4/BP/BL/BC/B1 /BE/BD/BD π /B7π−/CT /B7/CT−< /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BH/BK γ /CT /B7/CT−< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BJ/BL π /BCγγ < /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BI/BL/BGπ /BC< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BF/BJ/BL/CT /B7/CT−< /BE. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BG/BJ/BL/CX/D2/DA/CX/D7/CX/CQ/D0/CT < /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 π /B7π−/C8 /B8 /BV/C8 < /BE. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BH/BK π /BCπ /BC/C8 /B8 /BV/C8 < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BH/BL π /BC/CT /B7/CT−/BV /CJ /CW /CL< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BI/BL η /CT /B7/CT−/BV /CJ /CW /CL< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BF/BE/BE/BFγ /BV < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BJ/BL µ /B7µ−π /BC/BV /CJ /CW /CL< /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BG/BG/BH µ /B7µ−η /BV /CJ /CW /CL< /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BJ/BF/CTµ /C4/BY < /BG. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BJ/BF /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /CJ /D0 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BL/BK/BC ± /BD/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG/BC /D8/D3 /BD/BC/BC /C5/CT/CE/CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ππ /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BJ/BD/C3 /C3 /D7/CT/CT/D2 † γγ /D7/CT/CT/D2 /BG/BL/BC /CP/BC /B4/BL/BK/BC/B5 /CP/BC /B4/BL/BK/BC/B5/CP/BC /B4/BL/BK/BC/B5 /CP/BC /B4/BL/BK/BC/B5 /CJ /D0 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BL/BK/BG . /BJ± /BD. /BE /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC /D8/D3 /BD/BC/BC /C5/CT/CE/CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ηπ /CS/D3/D1/CX/D2/CP/D2/D8 /BF/BE/BE/C3 /C3 /D7/CT/CT/D2 † γγ /D7/CT/CT/D2 /BG/BL/BE φ /B4/BD/BC/BE/BC/B5φ /B4/BD/BC/BE/BC/B5φ /B4/BD/BC/BE/BC/B5φ /B4/BD/BC/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BC/BD/BL . /BG/BH/BH± /BC. /BC/BE/BC /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG . /BE/BI± /BC. /BC/BG /C5/CT/CE /B4/CB /BP /BD/BA/BG/B5 /BG/BC /BG/BC/BG/BC /BG/BC/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3 /B7/C3−/B4/BG/BL. /BE± /BC. /BI /B5/B1 /CB/BP/BD/BA/BE /BD/BE/BJ/C3 /BC/C4 /C3 /BC/CB /B4/BF/BG. /BC± /BC. /BH /B5/B1 /CB/BP/BD/BA/BD /BD/BD/BC ρπ /B7π /B7π−π /BC/B4/BD/BH. /BE/BH± /BC. /BF/BH /B5/B1 /CB/BP/BD/BA/BD /DF ηγ /B4 /BD. /BF/BC/BG± /BC. /BC/BE/BH /B5 /B1 /CB/BP/BD/BA/BD /BF/BI/BF π /BCγ /B4 /BD. /BE/BI± /BC. /BC/BI /B5× /BD/BC− /BF/BH/BC/BD/CT /B7/CT−/B4 /BE. /BL/BJ± /BC. /BC/BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BH/BD/BC µ /B7µ−/B4 /BE. /BK/BI± /BC. /BD/BL /B5× /BD/BC− /BG/BG/BL/BL η /CT /B7/CT−/B4 /BD. /BD/BH± /BC. /BD/BC /B5× /BD/BC− /BG/BF/BI/BF π /B7π−/B4 /BJ. /BF± /BD. /BF /B5× /BD/BC− /BH/BG/BL/BC ωπ /BC/B4 /BH. /BE /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BH/BD/BJ/BD ωγ < /BH /B1 /BV/C4/BP/BK/BG/B1 /BE/BC/BL ργ < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BD/BH π /B7π−γ /B4 /BG. /BD± /BD. /BF /B5× /BD/BC− /BH/BG/BL/BC/CU/BC /B4/BL/BK/BC/B5γ /B4 /BF. /BE/BE± /BC. /BD/BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BF/BL π /BCπ /BCγ /B4 /BD. /BC/BJ± /BC. /BC/BI /B5× /BD/BC− /BG/BG/BL/BE π /B7π−π /B7π−/B4 /BF. /BL /B7/BE. /BK − /BE. /BE /B5× /BD/BC− /BI/BG/BD/BC π /B7π /B7π−π−π /BC< /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BF/BG/BE π /BC/CT /B7/CT−/B4 /BD. /BD/BE± /BC. /BE/BK /B5× /BD/BC− /BH/BH/BC/BD π /BCηγ /B4 /BK. /BF± /BC. /BH /B5× /BD/BC− /BH/BF/BG/BI/CP/BC /B4/BL/BK/BC/B5γ /B4 /BJ. /BI± /BC. /BI /B5× /BD/BC− /BH/BF/BG η/prime/B4/BL/BH/BK/B5γ /B4 /BI. /BE/BF± /BC. /BE/BD /B5× /BD/BC− /BH/BI/BC ηπ /BCπ /BCγ < /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BL/BF µ /B7µ−γ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BH/BG/BL/BL ργγ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BH ηπ /B7π−< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BK/BK ηµ /B7µ−< /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BF/BE/BD /CW/BD /B4/BD/BD/BJ/BC/B5 /CW/BD /B4/BD/BD/BJ/BC/B5/CW/BD /B4/BD/BD/BJ/BC/B5 /CW/BD /B4/BD/BD/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD /B7−/B5/C5/CP/D7/D7 /D1 /BP /BD/BD/BJ/BC ± /BE/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BI/BC ± /BG/BC /C5/CT/CE/CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ρπ /D7/CT/CT/D2 /BF/BC/BJ /CQ/BD /B4/BD/BE/BF/BH/B5 /CQ/BD /B4/BD/BE/BF/BH/B5/CQ/BD /B4/BD/BE/BF/BH/B5 /CQ/BD /B4/BD/BE/BF/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD /B7−/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BE/BL . /BH± /BF. /BE/C5 /CT /CE /B4/CB /BP /BD/BA/BI/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BG/BE ± /BL/C5 /CT /CE /B4/CB /BP /BD/BA/BE/B5/D4/CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 ωπ /CS/D3/D1/CX/D2/CP/D2/D8 /BF/BG/BK/CJ /BW /BB /CB /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3 /BP /BC . /BE/BJ/BJ± /BC. /BC/BE/BJ/CL π±γ /B4 /BD. /BI± /BC. /BG/B5× /BD/BC− /BF/BI/BC/BJ ηρ /D7/CT/CT/D2 † π /B7π /B7π−π /BC< /BH/BC /B1 /BK/BG/B1 /BH/BF/BH/B4 /C3 /C3 /B5±π /BC< /BK /B1 /BL/BC/B1 /BE/BG/BK/C3 /BC/CB /C3 /BC/C4π±< /BI /B1 /BL/BC/B1 /BE/BF/BH/C3 /BC/CB /C3 /BC/CBπ±< /BE /B1 /BL/BC/B1 /BE/BF/BH φπ < /BD. /BH /B1 /BK/BG/B1 /BD/BG/BJ /CP/BD /B4/BD/BE/BI/BC/B5 /CP/BD /B4/BD/BE/BI/BC/B5/CP/BD /B4/BD/BE/BI/BC/B5 /CP/BD /B4/BD/BE/BI/BC/B5 /CJ /D1 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BD /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BF/BC ± /BG/BC /C5/CT/CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BH/BC /D8/D3 /BI/BC/BC /C5/CT/CE/CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /B4ρπ /B5/CB− /DB /CP/DA/CT /D7/CT/CT/D2 /BF/BH/BF/B4ρπ /B5/BW− /DB /CP/DA/CT /D7/CT/CT/D2 /BF/BH/BF/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT /D7/CT/CT/D2 †/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT /D7/CT/CT/D2 † σπ /D7/CT/CT/D2 /DF/CU/BC /B4/BL/BK/BC/B5π /D2/D3/D8 /D7/CT/CT/D2 /BD/BK/BL/CU/BC /B4/BD/BF/BJ/BC/B5 π /D7/CT/CT/D2 †/CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2 †/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 † πγ /D7/CT/CT/D2 /BI/BC/BK /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BJ/BH . /BD± /BD. /BE /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BK/BH . /BC /B7/BE. /BL − /BE. /BG /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 ππ /B4/BK/BG. /BK /B7/BE. /BG − /BD. /BE /B5/B1 /CB/BP/BD/BA/BE /BI/BE/BF π /B7π−/BEπ /BC/B4 /BJ. /BD /B7/BD. /BG − /BE. /BJ /B5/B1 /CB/BP/BD/BA/BF /BH/BI/BE/C3 /C3 /B4 /BG. /BI± /BC. /BG /B5/B1 /CB/BP/BE/BA/BJ /BG/BC/BF/BEπ /B7/BEπ−/B4 /BE. /BK± /BC. /BG /B5/B1 /CB/BP/BD/BA/BE /BH/BH/BL ηη /B4 /BG. /BC± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BE/BA/BD /BF/BE/BI/BGπ /BC/B4 /BF. /BC± /BD. /BC /B5× /BD/BC− /BF/BH/BI/BG γγ /B4 /BD. /BG/BD± /BC. /BD/BF/B5× /BD/BC− /BH/BI/BF/BK ηππ < /BK × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BG/BJ/BJ/C3 /BC/C3−π /B7/B7 /CR/BA/CR/BA < /BF. /BG × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BE/BL/BF/CT /B7/CT−< /BI × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BI/BF/BK /CU/BD /B4/BD/BE/BK/BH/B5 /CU/BD /B4/BD/BE/BK/BH/B5/CU/BD /B4/BD/BE/BK/BH/B5 /CU/BD /B4/BD/BE/BK/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BK/BD . /BK± /BC. /BI /C5/CT/CE /B4/CB /BP /BD/BA/BI/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BG . /BF± /BD. /BD /C5/CT/CE /B4/CB /BP /BD/BA/BG/B5/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BGπ /B4/BF/BF. /BD /B7 /BE. /BD − /BD. /BK /B5/B1 /CB/BP/BD/BA/BF /BH/BI/BK π /BCπ /BCπ /B7π−/B4/BE/BE. /BC /B7 /BD. /BG − /BD. /BE /B5/B1 /CB/BP/BD/BA/BF /BH/BI/BI/BEπ /B7/BEπ−/B4/BD/BD. /BC /B7 /BC. /BJ − /BC. /BI /B5/B1 /CB/BP/BD/BA/BF /BH/BI/BF ρ /BCπ /B7π−/B4/BD/BD. /BC /B7 /BC. /BJ − /BC. /BI /B5/B1 /CB/BP/BD/BA/BF /BF/BF/BI ρ /BCρ /BC/D7/CT/CT/D2 †/BGπ /BC< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BH/BI/BK ηππ /B4/BH/BE± /BD/BI /B5/B1 /BG/BK/BE/CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 →/C3 /C3 /CL /B4/BF/BI± /BJ /B5/B1 /BE/BF/BG ηππ /CJ/CT/DC/CR/D0/D9/CS/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5π /CL /B4/BD/BI± /BJ /B5/B1 /BG/BK/BE/C3 /C3π /B4 /BL. /BC± /BC. /BG/B5 /B1 /CB/BP/BD/BA/BD /BF/BC/BK/C3 /C3∗/B4/BK/BL/BE/B5 /D2/D3/D8 /D7/CT/CT/D2 † γρ /BC/B4 /BH. /BH± /BD. /BF/B5 /B1 /CB/BP/BE/BA/BK /BG/BC/BI φγ /B4 /BJ. /BG± /BE. /BI/B5× /BD/BC− /BG/BE/BF/BI η /B4/BD/BE/BL/BH/B5η /B4/BD/BE/BL/BH/B5η /B4/BD/BE/BL/BH/B5η /B4/BD/BE/BL/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BL/BG ± /BG/C5 /CT /CE /B4/CB /BP /BD/BA/BI/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BH ± /BH /C5/CT/CE η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ηπ /B7π−/D7/CT/CT/D2 /BG/BK/BJ/CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2 /BE/BG/BG ηπ /BCπ /BC/D7/CT/CT/D2 /BG/BL/BC η /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2 /DF π /B4/BD/BF/BC/BC/B5π /B4/BD/BF/BC/BC/B5π /B4/BD/BF/BC/BC/B5π /B4/BD/BF/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BF/BC/BC ± /BD/BC/BC /C5/CT/CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC/BC /D8/D3 /BI/BC/BC /C5/CT/CE π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ρπ /D7/CT/CT/D2 /BG/BC/BG π /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2 /DF /CP/BE /B4/BD/BF/BE/BC/B5 /CP/BE /B4/BD/BF/BE/BC/B5/CP/BE /B4/BD/BF/BE/BC/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BF/BD/BK . /BF± /BC. /BI /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BJ ± /BH/C5 /CT /CE /CJ /D2 /CL /BG/BD /BG/BD/BG/BD /BG/BD/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BFπ /B4/BJ/BC. /BD± /BE. /BJ /B5/B1 /CB/BP/BD/BA/BE /BI/BE/BG ηπ /B4/BD/BG. /BH± /BD. /BE /B5/B1 /BH/BF/BH ωππ /B4/BD/BC. /BI± /BF. /BE /B5/B1 /CB/BP/BD/BA/BF /BF/BI/BI/C3 /C3 /B4 /BG. /BL± /BC. /BK /B5/B1 /BG/BF/BJ η/prime/B4/BL/BH/BK/B5π /B4 /BH. /BF± /BC. /BL /B5× /BD/BC− /BF/BE/BK/BK π±γ /B4 /BE. /BI/BK± /BC. /BF/BD/B5× /BD/BC− /BF/BI/BH/BE γγ /B4 /BL. /BG± /BC. /BJ /B5× /BD/BC− /BI/BI/BH/BL/CT /B7/CT−< /BI × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BI/BH/BL /CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5/CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5 /CJ /D0 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BC/BC /D8/D3 /BD/BH/BC/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC/BC /D8/D3 /BH/BC/BC /C5/CT/CE/CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ππ /D7/CT/CT/D2 /BI/BJ/BE/BGπ /D7/CT/CT/D2 /BI/BD/BJ/BGπ /BC/D7/CT/CT/D2 /BI/BD/BJ/BEπ /B7/BEπ−/D7/CT/CT/D2 /BI/BD/BE π /B7π−/BEπ /BC/D7/CT/CT/D2 /BI/BD/BH ρρ /CS/D3/D1/CX/D2/CP/D2/D8 †/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2 /DF π /B4/BD/BF/BC/BC/B5 π /D7/CT/CT/D2 †/CP/BD /B4/BD/BE/BI/BC/B5 π /D7/CT/CT/D2 /BF/BH ηη /D7/CT/CT/D2 /BG/BD/BD/C3 /C3 /D7/CT/CT/D2 /BG/BJ/BH/C3 /C3/D2π /D2/D3/D8 /D7/CT/CT/D2 †/BIπ /D2/D3/D8 /D7/CT/CT/D2 /BH/BC/BK ωω /D2/D3/D8 /D7/CT/CT/D2 † γγ /D7/CT/CT/D2 /BI/BK/BH/CT /B7/CT−/D2/D3/D8 /D7/CT/CT/D2 /BI/BK/BH π/BD /B4/BD/BG/BC/BC/B5π/BD /B4/BD/BG/BC/BC/B5π/BD /B4/BD/BG/BC/BC/B5π/BD /B4/BD/BG/BC/BC/B5 /CJ /D3 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BD− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BF/BH/BD ± /BF/BC /C5/CT/CE /B4/CB /BP /BE/BA/BC/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD/BF ± /BG/BC /C5/CT/CE π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ηπ /BC/D7/CT/CT/D2 /BH/BH/BH ηπ−/D7/CT/CT/D2 /BH/BH/BG η /B4/BD/BG/BC/BH/B5η /B4/BD/BG/BC/BH/B5η /B4/BD/BG/BC/BH/B5η /B4/BD/BG/BC/BH/B5 /CJ /D4 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BC/BL . /BK± /BE. /BH/C5 /CT /CE /CJ /D2 /CL/B4/CB /BP /BE/BA/BE/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BD . /BD± /BF. /BG/C5 /CT /CE /CJ /D2 /CL/B4/CB /BP /BE/BA/BC/B5/D4 η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3π /D7/CT/CT/D2 /BG/BE/BH ηππ /D7/CT/CT/D2 /BH/BI/BF/CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2 /BF/BG/BE η /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2 /DF/CU/BC /B4/BL/BK/BC/B5η /D7/CT/CT/D2 †/BGπ /D7/CT/CT/D2 /BI/BF/BL ρρ < /BH/BK /B1 /BL/BL/BA/BK/BH/B1 †/C3∗/B4/BK/BL/BE/B5 /C3 /D7/CT/CT/D2 /BD/BE/BH /CU/BD /B4/BD/BG/BE/BC/B5 /CU/BD /B4/BD/BG/BE/BC/B5/CU/BD /B4/BD/BG/BE/BC/B5 /CU/BD /B4/BD/BG/BE/BC/B5 /CJ /D5 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BE/BI . /BG± /BC. /BL/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BG . /BL± /BE. /BI/C5 /CT /CE/CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3π /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BF/BK/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CS/D3/D1/CX/D2/CP/D2/D8 /BD/BI/BF ηππ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BH/BJ/BF φγ /D7/CT/CT/D2 /BF/BG/BL ω /B4/BD/BG/BE/BC/B5ω /B4/BD/BG/BE/BC/B5ω /B4/BD/BG/BE/BC/B5ω /B4/BD/BG/BE/BC/B5 /CJ /D6 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /B4/BD/BG/BC/BC/DF /BD/BG/BH/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /B4/BD/BK/BC/DF /BE/BH/BC/B5 /C5/CT/CEω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ρπ /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BK/BI ωππ /D7/CT/CT/D2 /BG/BG/BG/CQ/BD /B4/BD/BE/BF/BH/B5 π /D7/CT/CT/D2 /BD/BE/BH/CT /B7/CT−/D7/CT/CT/D2 /BJ/BD/BC /CP/BC /B4/BD/BG/BH/BC/B5 /CP/BC /B4/BD/BG/BH/BC/B5/CP/BC /B4/BD/BG/BH/BC/B5 /CP/BC /B4/BD/BG/BH/BC/B5 /CJ /D0 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BJ/BG ± /BD/BL /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BI/BH ± /BD/BF /C5/CT/CE/CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 πη /D7/CT/CT/D2 /BI/BE/BJ πη/prime/B4/BL/BH/BK/B5 /D7/CT/CT/D2 /BG/BD/BD/C3 /C3 /D7/CT/CT/D2 /BH/BG/BJ ωππ /D7/CT/CT/D2 /BG/BK/BG ρ /B4/BD/BG/BH/BC/B5ρ /B4/BD/BG/BH/BC/B5ρ /B4/BD/BG/BH/BC/B5ρ /B4/BD/BG/BH/BC/B5 /CJ /D7 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BI/BH ± /BE/BH /C5/CT/CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG/BC/BC ± /BI/BC /C5/CT/CE /CJ /D2 /CL ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ππ /D7/CT/CT/D2 /BJ/BE/BC/BGπ /D7/CT/CT/D2 /BI/BI/BL/CT /B7/CT−/D7/CT/CT/D2 /BJ/BF/BE ηρ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BF/BD/BC/CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /BH/BH/C3 /C3 /D2/D3/D8 /D7/CT/CT/D2 /BH/BG/BD/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BE/BE/BL ηγ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BI/BF/BC η /B4/BD/BG/BJ/BH/B5η /B4/BD/BG/BJ/BH/B5η /B4/BD/BG/BJ/BH/B5η /B4/BD/BG/BJ/BH/B5 /CJ /D4 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BJ/BI ± /BG/C5 /CT /CE /B4/CB /BP /BD/BA/BF/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BK/BH ± /BL /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5 η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3π /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BJ/BJ/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 /BE/BG/BH/CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2 /BF/BL/BF γγ /D7/CT/CT/D2 /BJ/BF/BK /CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5 /CJ /D3 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BH/BC/BH ± /BI/C5 /CT /CE /B4/CB /BP /BD/BA/BF/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BL ± /BJ/C5 /CT /CE/D4/CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /B4/C5/CT/CE /BB /CR /B5 ππ /B4/BF/BG. /BL± /BE. /BF/B5 /B1 /BD/BA/BE /BJ/BG/BD π /B7π−/D7/CT/CT/D2 /BJ/BG/BC/BEπ /BC/D7/CT/CT/D2 /BJ/BG/BD/BGπ /B4/BG/BL. /BH± /BF. /BF/B5 /B1 /BD/BA/BE /BI/BL/BD/BGπ /BC/D7/CT/CT/D2 /BI/BL/BD/BEπ /B7/BEπ−/D7/CT/CT/D2 /BI/BK/BJ ηη /B4 /BH. /BD± /BC. /BL /B5/B1 /BD/BA/BG /BH/BD/BI ηη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BL± /BC. /BK /B5/B1 /BD/BA/BJ †/C3 /C3 /B4 /BK. /BI± /BD. /BC /B5/B1 /BD/BA/BD /BH/BI/BK γγ /D2/D3/D8 /D7/CT/CT/D2 /BJ/BH/BF /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5/CU/prime/BE /B4/BD/BH/BE/BH/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BH/BE/BH ± /BH/C5 /CT /CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BJ/BF /B7/BI − /BH /C5/CT/CE /CJ /D2 /CL /BG/BE /BG/BE/BG/BE /BG/BE/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3 /B4/BK/BK. /BJ± /BE. /BE /B5/B1 /BH/BK/BD ηη /B4/BD/BC. /BG± /BE. /BE /B5/B1 /BH/BF/BC ππ /B4 /BK. /BE± /BD. /BH /B5× /BD/BC− /BF/BJ/BH/BC γγ /B4 /BD. /BD/BD± /BC. /BD/BG/B5× /BD/BC− /BI/BJ/BI/BF π/BD /B4/BD/BI/BC/BC/B5π/BD /B4/BD/BI/BC/BC/B5π/BD /B4/BD/BI/BC/BC/B5π/BD /B4/BD/BI/BC/BC/B5 /CJ /D3 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BD− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BI/BE /B7/BD /BH − /BD/BD /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BF/BG ± /BH/BC /C5/CT/CE /B4/CB /BP /BD/BA/BJ/B5 π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 πππ /D2/D3/D8 /D7/CT/CT/D2 /BK/BC/BF ρ /BCπ−/D2/D3/D8 /D7/CT/CT/D2 /BI/BG/BD/CU/BE /B4/BD/BE/BJ/BC/B5 π−/D2/D3/D8 /D7/CT/CT/D2 /BF/BD/BL/CQ/BD /B4/BD/BE/BF/BH/B5 π /D7/CT/CT/D2 /BF/BH/BJ η/prime/B4/BL/BH/BK/B5π−/D7/CT/CT/D2 /BH/BG/BG/CU/BD /B4/BD/BE/BK/BH/B5 π /D7/CT/CT/D2 /BF/BD/BH η/BE /B4/BD/BI/BG/BH/B5η/BE /B4/BD/BI/BG/BH/B5η/BE /B4/BD/BI/BG/BH/B5η/BE /B4/BD/BI/BG/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BD/BJ ± /BH/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BK/BD ± /BD/BD /C5/CT/CE η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2 /BE/BG/BE/C3 /C3π /D7/CT/CT/D2 /BH/BK/BC/C3∗ /C3 /D7/CT/CT/D2 /BG/BC/BG ηπ /B7π−/D7/CT/CT/D2 /BI/BK/BH/CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2 /BG/BL/BI/CU/BE /B4/BD/BE/BJ/BC/B5 η /D2/D3/D8 /D7/CT/CT/D2 † ω /B4/BD/BI/BH/BC/B5ω /B4/BD/BI/BH/BC/B5ω /B4/BD/BI/BH/BC/B5ω /B4/BD/BI/BH/BC/B5 /CJ /D8 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BJ/BC ± /BF/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD/BH ± /BF/BH /C5/CT/CE ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ρπ /D7/CT/CT/D2 /BI/BG/BI ωππ /D7/CT/CT/D2 /BI/BD/BJ ωη /D7/CT/CT/D2 /BH/BC/BC/CT /B7/CT−/D7/CT/CT/D2 /BK/BF/BH ω/BF /B4/BD/BI/BJ/BC/B5ω/BF /B4/BD/BI/BJ/BC/B5ω/BF /B4/BD/BI/BJ/BC/B5ω/BF /B4/BD/BI/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BF−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BI/BJ ± /BG/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BI/BK ± /BD/BC /C5/CT/CE /CJ /D2 /CL ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ρπ /D7/CT/CT/D2 /BI/BG/BH ωππ /D7/CT/CT/D2 /BI/BD/BH/CQ/BD /B4/BD/BE/BF/BH/B5 π /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BF/BI/BD π/BE /B4/BD/BI/BJ/BC/B5π/BE /B4/BD/BI/BJ/BC/B5π/BE /B4/BD/BI/BJ/BC/B5π/BE /B4/BD/BI/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BE− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BJ/BE . /BG± /BF. /BE/C5 /CT /CE /CJ /D2 /CL/B4/CB /BP /BD/BA/BG/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BH/BL ± /BL/C5 /CT /CE /CJ /D2 /CL/B4/CB /BP /BD/BA/BF/B5 /D4 π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BFπ /B4/BL/BH. /BK± /BD. /BG/B5 /B1 /BK/BC/BL/CU/BE /B4/BD/BE/BJ/BC/B5 π /B4/BH/BI. /BF± /BF. /BE/B5 /B1 /BF/BE/BL ρπ /B4/BF/BD± /BG /B5/B1 /BI/BG/BK σπ /B4/BD/BC. /BL± /BF. /BG/B5 /B1 /DF/B4ππ /B5/CB /B9/DB /CP/DA/CT /B4 /BK. /BJ± /BF. /BG/B5 /B1 /DF/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /B4 /BG. /BE± /BD. /BG/B5 /B1 /BG/BH/BH ωρ /B4 /BE. /BJ± /BD. /BD/B5 /B1 /BF/BC/BG γγ < /BE. /BK × /BD/BC− /BJ/BL/BC/B1 /BK/BF/BI ρ /B4/BD/BG/BH/BC/B5 π < /BF. /BI × /BD/BC− /BF/BL/BJ/BA/BJ/B1 /BD/BG/BK/CQ/BD /B4/BD/BE/BF/BH/B5 π < /BD. /BL × /BD/BC− /BF/BL/BJ/BA/BJ/B1 /BF/BI/BI/CU/BD /B4/BD/BE/BK/BH/B5 π /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BF/BE/BF/CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /BE/BL/BE φ /B4/BD/BI/BK/BC/B5φ /B4/BD/BI/BK/BC/B5φ /B4/BD/BI/BK/BC/B5φ /B4/BD/BI/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BK/BC ± /BE/BC /C5/CT/CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH/BC ± /BH/BC /C5/CT/CE /CJ /D2 /CL φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BI/BE/C3 /BC/CB /C3π /D7/CT/CT/D2 /BI/BE/BD/C3 /C3 /D7/CT/CT/D2 /BI/BK/BC/CT /B7/CT−/D7/CT/CT/D2 /BK/BG/BC ωππ /D2/D3/D8 /D7/CT/CT/D2 /BI/BE/BF ρ/BF /B4/BD/BI/BL/BC/B5ρ/BF /B4/BD/BI/BL/BC/B5ρ/BF /B4/BD/BI/BL/BC/B5ρ/BF /B4/BD/BI/BL/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BF−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BK/BK . /BK± /BE. /BD /C5/CT/CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BI/BD ± /BD/BC /C5/CT/CE /CJ /D2 /CL/B4/CB /BP /BD/BA/BH/B5/D4 ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /B4/C5/CT/CE /BB /CR /B5 /BGπ /B4/BJ/BD. /BD± /BD. /BL /B5/B1 /BJ/BL/BC π±π /B7π−π /BC/B4/BI/BJ ± /BE/BE /B5/B1 /BJ/BK/BJ ωπ /B4/BD/BI ± /BI /B5/B1 /BI/BH/BH ππ /B4/BE/BF. /BI± /BD. /BF /B5/B1 /BK/BF/BG/C3 /C3π /B4 /BF. /BK± /BD. /BE /B5/B1 /BI/BE/BL/C3 /C3 /B4 /BD. /BH/BK± /BC. /BE/BI/B5 /B1 /BD/BA/BE /BI/BK/BH ηπ /B7π−/D7/CT/CT/D2 /BJ/BE/BJ ρ /B4/BJ/BJ/BC/B5η /D7/CT/CT/D2 /BH/BE/BC ππρ /D7/CT/CT/D2 /BI/BF/BF/BX/DC/CR/D0/D9/CS/CX/D2/CV /BE ρ /CP/D2/CS /CP/BE /B4/BD/BF/BE/BC/B5 π /BA/CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2 /BF/BC/BJ ρρ /D7/CT/CT/D2 /BF/BF/BG ρ /B4/BD/BJ/BC/BC/B5ρ /B4/BD/BJ/BC/BC/B5ρ /B4/BD/BJ/BC/BC/B5ρ /B4/BD/BJ/BC/BC/B5 /CJ /D7 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BE/BC ± /BE/BC /C5/CT/CE /CJ /D2 /CL/B4ηρ /BC/CP/D2/CSπ /B7π−/D1/D3 /CS/CT/D7/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BH/BC ± /BD/BC/BC /C5/CT/CE /CJ /D2 /CL/B4ηρ /BC/CP/D2/CSπ /B7π−/D1/D3 /CS/CT/D7/B5 ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BE/B4π /B7π−/B5 /D0/CP /D6/CV/CT /BK/BC/BF ρππ /CS/D3/D1/CX/D2/CP/D2/D8 /BI/BH/BF ρ /BCπ /B7π−/D0/CP /D6/CV/CT /BI/BH/BC ρ±π∓π /BC/D0/CP /D6/CV/CT /BI/BH/BE/CP/BD /B4/BD/BE/BI/BC/B5 π /D7/CT/CT/D2 /BG/BC/BG/CW/BD /B4/BD/BD/BJ/BC/B5 π /D7/CT/CT/D2 /BG/BG/BJ π /B4/BD/BF/BC/BC/B5 π /D7/CT/CT/D2 /BF/BG/BL ρρ /D7/CT/CT/D2 /BF/BJ/BE π /B7π−/D7/CT/CT/D2 /BK/BG/BL ππ /D7/CT/CT/D2 /BK/BG/BL/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 /BG/BL/BI ηρ /D7/CT/CT/D2 /BH/BG/BH/CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /BF/BF/BG/C3 /C3 /D7/CT/CT/D2 /BJ/BC/BG/CT /B7/CT−/D7/CT/CT/D2 /BK/BI/BC π /BCω /D7/CT/CT/D2 /BI/BJ/BG /BG/BF /BG/BF/BG/BF /BG/BF/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CU/BC /B4/BD/BJ/BD/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5/CU/BC /B4/BD/BJ/BD/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /CJ /D9 /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BE/BG ± /BJ/C5 /CT /CE /B4/CB /BP /BD/BA/BH/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BF/BJ ± /BK/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3 /D7/CT/CT/D2 /BJ/BC/BJ ηη /D7/CT/CT/D2 /BI/BI/BI ππ /D7/CT/CT/D2 /BK/BH/BE ωω /D7/CT/CT/D2 /BF/BI/BE π /B4/BD/BK/BC/BC/B5π /B4/BD/BK/BC/BC/B5π /B4/BD/BK/BC/BC/B5π /B4/BD/BK/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BD/BI ± /BD/BG /C5/CT/CE /B4/CB /BP /BE/BA/BF/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC/BK ± /BD/BE /C5/CT/CE π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 π /B7π−π−/D7/CT/CT/D2 /BK/BK/BD/CU/BC /B4/BI/BC/BC/B5π−/D7/CT/CT/D2 /DF/CU/BC /B4/BL/BK/BC/B5π−/D7/CT/CT/D2 /BI/BF/BG/CU/BC /B4/BD/BF/BJ/BC/B5 π−/D7/CT/CT/D2 /BF/BJ/BD/CU/BC /B4/BD/BH/BC/BC/B5 π−/D2/D3/D8 /D7/CT/CT/D2 /BE/BH/BG ρπ−/D2/D3/D8 /D7/CT/CT/D2 /BJ/BF/BH ηηπ−/D7/CT/CT/D2 /BI/BI/BG/CP/BC /B4/BL/BK/BC/B5η /D7/CT/CT/D2 /BG/BJ/BF/CP/BE /B4/BD/BF/BE/BC/B5 η /D2/D3/D8 /D7/CT/CT/D2 †/CU/BE /B4/BD/BE/BJ/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /BG/BG/BH/CU/BC /B4/BD/BF/BC/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /DF/CU/BC /B4/BD/BH/BC/BC/B5 π−/D7/CT/CT/D2 /BE/BH/BG ηη/prime/B4/BL/BH/BK/B5π−/D7/CT/CT/D2 /BF/BK/BC/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/D7/CT/CT/D2 †/C3∗/B4/BK/BL/BE/B5 /C3−/D2/D3/D8 /D7/CT/CT/D2 /BH/BJ/BF φ/BF /B4/BD/BK/BH/BC/B5φ/BF /B4/BD/BK/BH/BC/B5φ/BF /B4/BD/BK/BH/BC/B5φ/BF /B4/BD/BK/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BF−−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BH/BG ± /BJ/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BK/BJ /B7/BE /BK − /BE/BF /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5 φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3 /D7/CT/CT/D2 /BJ/BK/BH/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 /BI/BC/BE π/BE /B4/BD/BK/BK/BC/B5π/BE /B4/BD/BK/BK/BC/B5π/BE /B4/BD/BK/BK/BC/B5π/BE /B4/BD/BK/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BE− /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BL/BH ± /BD/BI /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BF/BH ± /BF/BG /C5/CT/CE /CU/BE /B4/BD/BL/BH/BC/B5 /CU/BE /B4/BD/BL/BH/BC/B5/CU/BE /B4/BD/BL/BH/BC/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BL/BG/BG ± /BD/BE /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG/BJ/BE ± /BD/BK /C5/CT/CE/CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2 /BF/BK/BJ π /B7π−/D7/CT/CT/D2 /BL/BI/BE/BGπ /D7/CT/CT/D2 /BL/BE/BH ηη /D7/CT/CT/D2 /BK/BC/BF/C3 /C3 /D7/CT/CT/D2 /BK/BF/BJ γγ /D7/CT/CT/D2 /BL/BJ/BE /CU/BE /B4/BE/BC/BD/BC/B5 /CU/BE /B4/BE/BC/BD/BC/B5/CU/BE /B4/BE/BC/BD/BC/B5 /CU/BE /B4/BE/BC/BD/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BD/BD /B7/BI /BC − /BK/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC/BE ± /BI/BC /C5/CT/CE/CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 φφ /D7/CT/CT/D2 †/C3 /C3 /D7/CT/CT/D2 /BK/BJ/BI /CP/BG /B4/BE/BC/BG/BC/B5 /CP/BG /B4/BE/BC/BG/BC/B5/CP/BG /B4/BE/BC/BG/BC/B5 /CP/BG /B4/BE/BC/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BG /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BC/BD ± /BD/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD/BF ± /BF/BD /C5/CT/CE /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3 /C3 /D7/CT/CT/D2 /BK/BJ/BC π /B7π−π /BC/D7/CT/CT/D2 /BL/BJ/BJ ρπ /D7/CT/CT/D2 /BK/BG/BG/CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2 /BH/BK/BF ωπ−π /BC/D7/CT/CT/D2 /BK/BE/BE ωρ /D7/CT/CT/D2 /BI/BE/BK ηπ /BC/D7/CT/CT/D2 /BL/BE/BC η/prime/B4/BL/BH/BK/B5π /D7/CT/CT/D2 /BJ/BI/BG /CU/BG /B4/BE/BC/BH/BC/B5 /CU/BG /B4/BE/BC/BH/BC/B5/CU/BG /B4/BE/BC/BH/BC/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BG /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BD/BK ± /BD/BD /C5/CT/CE /B4/CB /BP /BE/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BF/BJ ± /BD/BK /C5/CT/CE /B4/CB /BP /BD/BA/BL/B5/CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 ωω /D7/CT/CT/D2 /BI/BF/BJ ππ /B4/BD/BJ. /BC± /BD. /BH/B5 /B1 /BD/BC/BC/BC/C3 /C3 /B4 /BI. /BK /B7/BF. /BG − /BD. /BK /B5× /BD/BC− /BF/BK/BK/BC ηη /B4 /BE. /BD± /BC. /BK/B5× /BD/BC− /BF/BK/BG/BK/BGπ /BC< /BD. /BE /B1 /BL/BI/BG/CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2 /BH/BI/BJ /CU/BE /B4/BE/BF/BC/BC/B5 /CU/BE /B4/BE/BF/BC/BC/B5/CU/BE /B4/BE/BF/BC/BC/B5 /CU/BE /B4/BE/BF/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BE/BL/BJ ± /BE/BK /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BG/BL ± /BG/BC /C5/CT/CE/CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 φφ /D7/CT/CT/D2 /BH/BE/BL/C3 /C3 /D7/CT/CT/D2 /BD/BC/BF/BJ γγ /D7/CT/CT/D2 /BD/BD/BG/BL /CU/BE /B4/BE/BF/BG/BC/B5 /CU/BE /B4/BE/BF/BG/BC/B5/CU/BE /B4/BE/BF/BG/BC/B5 /CU/BE /B4/BE/BF/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BF/BF/BL ± /BI/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD/BL /B7/BK /BC − /BJ/BC /C5/CT/CE/CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 φφ /D7/CT/CT/D2 /BH/BJ/BF ηη /D7/CT/CT/D2 /BD/BC/BF/BF /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/B4 /CB /BP± /BD/B8 /BV /BP /BU /BP/BC /B5 /B4 /CB /BP± /BD/B8 /BV /BP /BU /BP/BC /B5/B4 /CB /BP± /BD/B8 /BV /BP /BU /BP/BC /B5 /B4 /CB /BP± /BD/B8 /BV /BP /BU /BP/BC /B5/C3 /B7/BP /D9 /D7 /B8 /C3 /BC/BP /CS /D7 /B8 /C3 /BC/BP /CS/D7 /B8 /C3−/BP /D9/D7 /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /C3∗/B3/D7 /C3±/C3±/C3±/C3± /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C5/CP/D7/D7 /D1 /BP /BG/BL/BF . /BI/BJ/BJ± /BC. /BC/BD/BI /C5/CT/CE /CJ /DA /CL/B4/CB /BP /BE/BA/BK/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BE/BF/BK/BC± /BC. /BC/BC/BE/BD/B5 × /BD/BC− /BK/D7 /B4 /CB/BP/BD /BA /BL /B5/CRτ /BP/BF. /BJ/BD/BE /D1/CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV/CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CJ /DB /CL/B4/CB/CT/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D5/D9/CP/CS/D6/CP/D8/CX/CR /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP/D2/CS /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT/D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D6/CT/D0/CP/D8/CT/CS /D8/D3 ππ /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/B5/C3±→π±π /B7π−/CV /BP− /BC. /BE/BD/BD/BF/BG ± /BC. /BC/BC/BC/BD/BJ/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BP /B4− /BD. /BH± /BE. /BE/B5× /BD/BC− /BG/C3±→π±π /BCπ /BC/CV /BP/BC. /BI/BE/BI± /BC. /BC/BC/BJ/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BP /B4 /BD . /BK± /BD. /BK/B5× /BD/BC− /BG/C3±/CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /C3±/CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/C3±/CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /C3±/CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /CJ /CP/B8/DC /CL/BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD λ/B7 /B4 /C3 /B7 µ /BF /B5/BPλ/B7 /B4 /C3 /B7/CT /BF /B5/BP /B4 /BE . /BL/BI± /BC. /BC/BI/B5× /BD/BC− /BE λ/BC /B4 /C3 /B7 µ /BF /B5/BP /B4 /BD . /BL/BI± /BC. /BD/BE/B5× /BD/BC− /BE /BG/BG /BG/BG/BG/BG /BG/BG/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD λ/B7 /B4 /C3 /B7/CT /BF /B5/BP/B4 /BE . /BL/BI± /BC. /BC/BI/B5× /BD/BC− /BE λ/B7 /B4 /C3 /B7 µ /BF /B5/BP /B4 /BE . /BL/BI± /BC. /BD/BJ/B5× /BD/BC− /BE λ/BC /B4 /C3 /B7 µ /BF /B5/BP /B4 /BD . /BL/BI± /BC. /BD/BF/B5× /BD/BC− /BE/C3/CT /BF /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D5/D9/CP/CS/D6/CP/D8/CX/CR /AC/D8 λ /B3/B7 /B4 /C3±/CT /BF /B5 /D0/CX/D2/CT/CP /D6/CR /D3 /CT /AB /BA /BP/B4 /BE. /BG/BK± /BC. /BD/BJ/B5× /BD/BC− /BE λ/prime/prime/B7 /B4 /C3±/CT /BF /B5 /D5/D9/CP/CS/D6/CP/D8/CX/CR /CR/D3 /CT/AB/BA /BP/B4 /BC. /BD/BL± /BC. /BC/BL/B5× /BD/BC− /BE/C3 /B7/CT /BF/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BP/B4− /BC. /BF /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BE/C3 /B7/CT /BF/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BP/B4− /BD. /BE± /BE. /BF/B5× /BD/BC− /BE/C3 /B7 µ /BF/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BP/B4 /BC. /BE± /BC. /BI/B5× /BD/BC− /BE/C3 /B7 µ /BF/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BP/B4− /BC. /BD± /BC. /BJ/B5× /BD/BC− /BE/C3 /B7→ /CT /B7ν/CTγ/vextendsingle/vextendsingle/BY/BT /B7 /BY/CE/vextendsingle/vextendsingle/BP/BC. /BD/BG/BK± /BC. /BC/BD/BC/C3 /B7→µ /B7νµγ/vextendsingle/vextendsingle/BY/BT /B7 /BY/CE/vextendsingle/vextendsingle/BP/BC. /BD/BI/BH± /BC. /BC/BD/BF/C3 /B7→ /CT /B7ν/CTγ/vextendsingle/vextendsingle/BY/BT− /BY/CE/vextendsingle/vextendsingle< /BC. /BG/BL/C3 /B7→µ /B7νµγ/vextendsingle/vextendsingle/BY/BT− /BY/CE/vextendsingle/vextendsingle/BP− /BC. /BE/BG /D8/D3 /BC . /BC/BG/B8 /BV/C4 /BP /BL/BC/B1/BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7 /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7/BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7 /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7/angbracketleftbig/D6/angbracketrightbig/BP/BC. /BH/BI/BC± /BC. /BC/BF/BD /CU/D1/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/A1 /B4/C3± πµµ /B5 /BP− /BC. /BC/BE± /BC. /BD/BE/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/C3 /B7→π /BCµ /B7νµ /C8T /BP/B4− /BD. /BJ± /BE. /BH/B5× /BD/BC− /BF/C3 /B7→µ /B7νµγ /C8T /BP/B4− /BC. /BI± /BD. /BL/B5× /BD/BC− /BE/C3 /B7→π /BCµ /B7νµ /C1/D1/B4ξ /B5/BP− /BC. /BC/BC/BI± /BC. /BC/BC/BK/C3−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/C3 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C3 /B7→ /CT /B7ν/CT /B4 /BD. /BH/BH± /BC. /BC/BJ /B5× /BD/BC− /BH/BE/BG/BJ/C3 /B7→µ /B7νµ /B4/BI/BF. /BH/BG± /BC. /BD/BG /B5/B1 /CB/BP/BD/BA/BF /BE/BF/BI/C3 /B7→π /BC/CT /B7ν/CT /B4 /BH. /BC/BK± /BC. /BC/BH /B5/B1 /CB/BP/BE/BA/BD /BE/BE/BK/BV/CP/D0/D0/CT/CS /C3 /B7/CT /BF /BA/C3 /B7→π /BCµ /B7νµ /B4 /BF. /BF/BH± /BC. /BC/BG /B5/B1 /CB/BP/BD/BA/BL /BE/BD/BH/BV/CP/D0/D0/CT/CS /C3 /B7 µ /BF /BA/C3 /B7→π /BCπ /BC/CT /B7ν/CT /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BH/BE/BC/BI/C3 /B7→π /B7π−/CT /B7ν/CT /B4 /BG. /BC/BL± /BC. /BD/BC /B5× /BD/BC− /BH/BE/BC/BF/C3 /B7→π /B7π−µ /B7νµ /B4 /BD. /BG± /BC. /BL /B5× /BD/BC− /BH/BD/BH/BD/C3 /B7→π /BCπ /BCπ /BC/CT /B7ν/CT < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BF/BH/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C3 /B7→π /B7π /BC/B4/BE/BC. /BI/BK± /BC. /BD/BF /B5/B1 /CB/BP/BD/BA/BI /BE/BC/BH/C3 /B7→π /B7π /BCπ /BC/B4 /BD. /BJ/BI/BD± /BC. /BC/BE/BE /B5 /B1 /CB/BP/BD/BA/BD /BD/BF/BF/C3 /B7→π /B7π /B7π−/B4 /BH. /BH/BL± /BC. /BC/BG /B5/B1 /CB/BP/BD/BA/BH /BD/BE/BH/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/C3 /B7→µ /B7νµγ /CJ /DD /B8/DE /CL /B4 /BI. /BE± /BC. /BK /B5× /BD/BC− /BF/BE/BF/BI/C3 /B7→µ /B7νµγ /B4/CB/BW /B7/B5 /CJ /CP/B8/CP/CP /CL< /BF. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3 /B7→µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5 /CJ /CP/B8/CP/CP /CL< /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3 /B7→µ /B7νµγ /B4/CB/BW−/B7/CB/BW−/C1/C6/CC/B5 /CJ /CP/B8/CP/CP /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3 /B7→ /CT /B7ν/CTγ /B4/CB/BW /B7/B5 /CJ /CP/B8/CP/CP /CL /B4 /BD. /BH/BE± /BC. /BE/BF /B5× /BD/BC− /BH/DF/C3 /B7→ /CT /B7ν/CTγ /B4/CB/BW−/B5 /CJ /CP/B8/CP/CP /CL< /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3 /B7→π /BC/CT /B7ν/CTγ /CJ /DD /B8/DE /CL /B4 /BE. /BH/BI± /BC. /BD/BI /B5× /BD/BC− /BG/BE/BE/BK/C3 /B7→π /BC/CT /B7ν/CTγ /B4/CB/BW/B5 /CJ /CP/B8/CP/CP /CL< /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BE/BK/C3 /B7→π /BCµ /B7νµγ /CJ /DD /B8/DE /CL /B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BH/BE/BD/BH/C3 /B7→π /BCπ /BC/CT /B7ν/CTγ < /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BC/BI/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C3 /B7→π /B7π /BCγ /CJ /DD /B8/DE /CL /B4 /BE. /BJ/BH± /BC. /BD/BH /B5× /BD/BC− /BG/BE/BC/BH/C3 /B7→π /B7π /BCγ /B4/BW/BX/B5 /CJ /DE/B8/CQ/CQ /CL /B4 /BG. /BF± /BC. /BJ /B5× /BD/BC− /BI/BE/BC/BH/C3 /B7→π /B7π /BCπ /BCγ /CJ /DD /B8/DE /CL /B4 /BJ. /BI /B7/BH. /BI − /BF. /BC /B5× /BD/BC− /BI/BD/BF/BF/C3 /B7→π /B7π /B7π−γ /CJ /DD /B8/DE /CL /B4 /BD. /BC/BG± /BC. /BF/BD /B5× /BD/BC− /BG/BD/BE/BH/C3 /B7→π /B7γγ /CJ /DE /CL /B4 /BD. /BD/BC± /BC. /BF/BE /B5× /BD/BC− /BI/BE/BE/BJ/C3 /B7→π /B7/BFγ /CJ /DE /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BJ/C3±→π /B7/CT /B7/CT−γ /B4 /BD. /BD/BL± /BC. /BD/BF /B5× /BD/BC− /BK/BE/BE/BJ /C4/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7 /C4/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7/C4/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7 /C4/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7/C3 /B7→ /CT /B7ν/CTν ν < /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BJ/C3 /B7→µ /B7νµν ν < /BI. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BI/C3 /B7→ /CT /B7ν/CT /CT /B7/CT−/B4 /BE. /BG/BK± /BC. /BE/BC /B5× /BD/BC− /BK/BE/BG/BJ/C3 /B7→µ /B7νµ /CT /B7/CT−/B4 /BJ. /BC/BI± /BC. /BF/BD /B5× /BD/BC− /BK/BE/BF/BI/C3 /B7→ /CT /B7ν/CTµ /B7µ−/B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BK/BE/BE/BF/C3 /B7→µ /B7νµµ /B7µ−< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BD/BK/BH/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7/C3 /B7→π /B7π /B7/CT− ν/CT /CB/C9 < /BD. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BC/BF/C3 /B7→π /B7π /B7µ− νµ /CB/C9 < /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BH/B1 /BD/BH/BD/C3 /B7→π /B7/CT /B7/CT−/CB/BD /B4 /BE. /BK/BK± /BC. /BD/BF /B5× /BD/BC− /BJ/BE/BE/BJ/C3 /B7→π /B7µ /B7µ−/CB/BD /B4 /BK. /BD± /BD. /BG /B5× /BD/BC− /BK/CB/BP/BE/BA/BJ /BD/BJ/BE/C3 /B7→π /B7ν ν /CB/BD /B4 /BD. /BH /B7/BD. /BF − /BC. /BL /B5× /BD/BC− /BD/BC/BE/BE/BJ/C3 /B7→π /B7π /BCν ν /CB/BD < /BG. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BC/BH/C3 /B7→µ−ν /CT /B7/CT /B7/C4/BY < /BE. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BF/BI/C3 /B7→µ /B7ν/CT /C4/BY /CJ /CS /CL< /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BI/C3 /B7→π /B7µ /B7/CT−/C4/BY < /BD. /BF × /BD/BC− /BD/BD/BV/C4/BP/BL/BC/B1 /BE/BD/BG/C3 /B7→π /B7µ−/CT /B7/C4/BY < /BH. /BE × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BE/BD/BG/C3 /B7→π−µ /B7/CT /B7/C4 < /BH. /BC × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BE/BD/BG/C3 /B7→π−/CT /B7/CT /B7/C4 < /BI. /BG × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BE/BE/BJ/C3 /B7→π−µ /B7µ /B7/C4 /CJ /CS /CL< /BF. /BC × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BD/BJ/BE/C3 /B7→µ /B7 ν/CT /C4 /CJ /CS /CL< /BF. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BI/C3 /B7→π /BC/CT /B7 ν/CT /C4 < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BK/C3 /B7→π /B7γ /CJ /CR/CR /CL< /BE. /BF × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BE/BE/BJ /C3 /BC/C3 /BC/C3 /BC/C3 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/BH/BC/B1 /C3/CB /B8/BH /BC /B1 /C3/C4/C5/CP/D7/D7 /D1 /BP /BG/BL/BJ . /BI/BD/BG± /BC. /BC/BE/BG /C5/CT/CE /B4/CB /BP /BD/BA/BI/B5/D1/C3 /BC− /D1/C3± /BP/BF. /BL/BF/BJ± /BC. /BC/BE/BK /C5/CT/CE /B4/CB /BP /BD/BA/BK/B5/C5/CT/CP/D2 /CB/D5/D9/CP /D6/CT /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7 /C5/CT/CP/D2 /CB/D5/D9/CP /D6/CT /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7/C5/CT/CP/D2 /CB/D5/D9/CP /D6/CT /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7 /C5/CT/CP/D2 /CB/D5/D9/CP /D6/CT /BV/CW/CP /D6/CV/CT /CA/CP/CS/CX/D9/D7/angbracketleftbig/D6 /BE/angbracketrightbig/BP− /BC. /BC/BJ/BJ± /BC. /BC/BD/BC /CU/D1 /BE/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV /CJ /DC /CL/BT/D7/DD/D1/D1/CT/D8/D6/DD /BT/CC /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV /BP /B4/BI . /BI± /BD. /BI/B5× /BD/BC− /BF/BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CJ /DC /CL/CA/CTδ /BP/B4 /BE. /BF± /BE. /BJ/B5× /BD/BC− /BG/C1/D1δ /BP/B4 /BC. /BG± /BE. /BD/B5× /BD/BC− /BH/CA/CT/B4/DD/B5/B8 /C3e /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BP /B4/BC . /BG± /BE. /BH/B5× /BD/BC− /BF/CA/CT/B4/DC− /B5/B8 /C3/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BP /B4 − /BE. /BL± /BE. /BC/B5× /BD/BC− /BF /vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT < /BK× /BD/BC− /BD/BL/B8/BV /C4/BP /BL /BC /B1 /CJ /CS/CS /CL/B4/A0/C3 /BC− /A0 /C3 /BC /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /BP/B4 /BK± /BK/B5× /BD/BC− /BD/BK/CC /CT/D7/D8/D7 /D3/CU /A1 /CB /BP/A1 /C9 /CC /CT/D7/D8/D7 /D3/CU /A1 /CB /BP/A1 /C9/CC /CT /D7 /D8 /D7/D3 /CU/A1 /CB /BP/A1 /C9 /CC /CT /D7 /D8 /D7/D3 /CU/A1 /CB /BP/A1 /C9/CA/CT/B4/DC/B7 /B5/B8 /C3/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BP /B4 − /BC. /BL± /BF. /BC/B5× /BD/BC− /BF /C3 /BC/CB /C3 /BC/CB /C3 /BC/CB /C3 /BC/CB /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 × /BD/BC− /BD/BC/D7 /B4/CB /BP /BD/BA/BD/B5 /BT/D7/D7/D9/D1/B9/CX/D2/CV /BV/C8/CC/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BC. /BK/BL/BH/BK± /BC. /BC/BC/BC/BH/B5 × /BD/BC− /BD/BC/D7 /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/CRτ /BP/BE. /BI/BK/BG/BE /CR/D1 /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CJ /CT/CT /CL/C1/D1/B4η/B7− /BC /B5 /BP− /BC. /BC/BC/BE± /BC. /BC/BC/BL/C1/D1/B4η/BC/BC/BC /B5 /BP/B4− /BC. /BD± /BD. /BI/B5× /BD/BC− /BE /vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle< /BC. /BC/BD/BK/B8 /BV/C4 /BP /BL/BC/B1/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2π /B7π−/CT /B7/CT−/BP/B4− /BD± /BG/B5/B1 /BG/BH /BG/BH/BG/BH /BG/BH/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /D4/C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 π /BCπ /BC/B4/BF/BC. /BI/BL± /BC. /BC/BH/B5 /B1 /BE/BC/BL π /B7π−/B4/BI/BL. /BE/BC± /BC. /BC/BH/B5 /B1 /BE/BC/BI π /B7π−π /BC/B4 /BF. /BH /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BJ/BD/BF/BF/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 π /B7π−γ /CJ /DD /B8/AB /CL /B4 /BD. /BJ/BL± /BC. /BC/BH/B5× /BD/BC− /BF/BE/BC/BI π /B7π−/CT /B7/CT−/B4 /BG. /BI/BL± /BC. /BF/BC/B5× /BD/BC− /BH/BE/BC/BI π /BCγγ /CJ /AB /CL /B4 /BG. /BL± /BD. /BK /B5× /BD/BC− /BK/BE/BF/BD γγ /B4 /BE. /BJ/BD± /BC. /BC/BI/B5× /BD/BC− /BI/BE/BG/BL/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 π±/CT∓ν/CT /CJ /CV/CV /CL /B4 /BJ. /BC/BG± /BC. /BC/BK/B5× /BD/BC− /BG/BE/BE/BL/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5/CP /D2 /CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5/CP /D2 /CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7/BFπ /BC/BV/C8 < /BD. /BE × /BD/BC− /BJ/BL/BC/B1 /BD/BF/BL µ /B7µ−/CB/BD < /BF. /BE × /BD/BC− /BJ/BL/BC/B1 /BE/BE/BH/CT /B7/CT−/CB/BD < /BD. /BG × /BD/BC− /BJ/BL/BC/B1 /BE/BG/BL π /BC/CT /B7/CT−/CB/BD /CJ /AB /CL /B4 /BF. /BC /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL/BE/BF/BC π /BCµ /B7µ−/CB/BD /B4 /BE. /BL /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL/BD/BJ/BJ /C3 /BC/C4 /C3 /BC/C4 /C3 /BC/C4 /C3 /BC/C4 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/D1/C3/C4− /D1/C3/CB/BP/B4 /BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 × /BD/BC /BD/BC/AMh /D7− /BD/B4/CB /BP /BD/BA/BE/B5 /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BP/B4 /BF. /BG/BK/BF± /BC. /BC/BC/BI/B5× /BD/BC− /BD/BE/C5/CT/CE /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BP/B4 /BC. /BH/BE/BL/BC± /BC. /BC/BC/BD/BH/B5 × /BD/BC /BD/BC/AMh /D7− /BD/B4/CB /BP /BD/BA/BD/B5 /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV/BV/C8/CC/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BH. /BD/BD/BI± /BC. /BC/BE/BC/B5× /BD/BC− /BK/D7/CRτ /BP/BD /BH. /BF/BG /D1/CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV/CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CB/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /CJ /DB /CL/B4/CB/CT/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D5/D9/CP/CS/D6/CP/D8/CX/CR /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/B5/C3 /BC/C4→π /B7π−π /BC/BM /CV /BP/BC. /BI/BJ/BK± /BC. /BC/BC/BK /B4/CB /BP /BD/BA/BH/B5/C3/C4 /CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /C3/C4 /CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/C3/C4 /CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /C3/C4 /CS/CT/CR/CP /DD/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /CJ /DC /CL/C4/CX/D2/CT/CP /D6/D4 /CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD λ/B7 /B4 /C3 /BC µ /BF /B5/BPλ/B7 /B4 /C3 /BC/CT /BF /B5/BP /B4 /BE . /BK/BE± /BC. /BC/BG/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BD/B5 λ/BC /B4 /C3 /BC µ /BF /B5/BP /B4 /BD . /BF/BK± /BC. /BD/BK/B5× /BD/BC− /BE/B4/CB /BP /BE/BA/BE/B5/C9/D9/CP/CS/D6/CP/D8/CX/CR /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD λ/prime/B7 /B4 /C3 /BC µ /BF /B5/BPλ/prime/B7 /B4 /C3 /BC/CT /BF /B5/BP/B4 /BE . /BG/BC± /BC. /BD/BE/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BE/B5 λ/prime/prime/B7 /B4 /C3 /BC µ /BF /B5/BPλ/prime/prime/B7 /B4 /C3 /BC/CT /BF /B5/BP /B4 /BC . /BE/BC± /BC. /BC/BH/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BE/B5 λ/BC /B4 /C3 /BC µ /BF /B5/BP /B4 /BD . /BD/BI± /BC. /BC/BL/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BE/B5/C8 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD Mµ V /B4 /C3 /BC µ /BF /B5/BPM /CT V /B4 /C3 /BC/CT /BF /B5/BP /BK /BJ /BK ± /BI/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5 Mµ S /B4 /C3 /BC µ /BF /B5 /BP /BD/BE/BH/BE ± /BL/BC /C5/CT/CE /B4/CB /BP /BE/BA/BI/B5/C3 /BC/CT /BF/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BP/B4 /BD. /BH /B7/BD. /BG − /BD. /BI /B5× /BD/BC− /BE/C3 /BC/CT /BF/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BP/B4 /BH /B7/BG − /BH /B5× /BD/BC− /BE/C3 /BC µ /BF/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BP/B4 /BD /BE ± /BD/BE/B5× /BD/BC− /BE/C3/C4→/lscript /B7/lscript−γ /B8 /C3/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−/BMα/C3∗ /BP− /BC. /BE/BC/BH±/BC. /BC/BE/BE /B4/CB /BP /BD/BA/BK/B5/C3 /BC/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−/BMαDIP /BP− /BD. /BI/BL±/BC. /BC/BK /B4/CB /BP /BD/BA/BJ/B5/C3/C4→π /B7π−/CT /B7/CT−/BM /CP/BD /BB /CP/BE /BP− /BC. /BJ/BF/BJ± /BC. /BC/BD/BG /BZ/CT/CE /BE/C3/C4→π /BC/BEγ /BM /CP/CE /BP− /BC. /BH/BG± /BC. /BD/BE /B4/CB /BP /BE/BA/BK/B5/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CJ /CT/CT /CL/BT/C4 /BP/B4 /BC. /BF/BF/BE± /BC. /BC/BC/BI/B5/B1/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/B4 /BE. /BE/BE/BE± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/B4 /BE. /BE/BF/BF± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE. /BE/BE/BL± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/BP/BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /CJ /CW/CW /CL/B4/CB /BP /BD/BA/BI/B5/CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD . /BI/BH± /BC. /BE/BI/B5× /BD/BC− /BF/CJ /CW/CW /CL/B4/CB /BP /BD/BA/BI/B5 /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC φ/B7− /BP /B4/BG/BF . /BH/BD± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5 φ/BC/BC /BP/B4 /BG /BF . /BH/BE± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5 φ/epsilon1 /BPφ/CB/CF /BP /B4/BG/BF . /BH/BD± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC φ/B7− /BP /B4/BG/BF . /BG± /BC. /BJ/B5◦/B4/CB /BP /BD/BA/BF/B5 φ/BC/BC /BP/B4 /BG /BF . /BJ± /BC. /BK/B5◦/B4/CB /BP /BD/BA/BE/B5 φ/epsilon1 /BP/B4 /BG /BF . /BH± /BC. /BJ/B5◦/B4/CB /BP /BD/BA/BF/B5/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/BP /B4/BD/BF . /BJ± /BD. /BH/B5/B1 β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/BP− /BC. /BD/BL± /BC. /BC/BJ γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/BP/BC. /BC/BD± /BC. /BD/BD /B4 /CB/BP/BD /BA /BI /B5/CY /CU/D3 /D6 /C3 /BC/C4→π /B7π−π /BC/BP/BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK/CU /CU/D3 /D6 /C3 /BC/C4→π /B7π−π /BC/BP/BC. /BC/BC/BG± /BC. /BC/BC/BI /vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/B4 /BE. /BF/BH± /BC. /BC/BJ/B5× /BD/BC− /BF φ/B7−γ /BP/B4 /BG /BG ± /BG/B5◦ /vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1< /BC. /BF/B8 /BV/C4 /BP /BL/BC/B1/vextendsingle/vextendsingle/CVE /BD/vextendsingle/vextendsingle/CU/D3 /D6 /C3 /BC/C4→π /B7π−γ< /BC. /BE/BD/B8 /BV/C4 /BP /BL/BC/B1/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /BP− /BC. /BC/BC/BJ± /BC. /BC/BE/BI/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D8/CT/D7/D8/D7 /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D8/CT/D7/D8/D7/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D8/CT/D7/D8/D7 /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D8/CT/D7/D8/D7 φ/BC/BC−φ/B7− /BP/B4 /BC. /BE± /BC. /BG/B5◦/CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE /BP/B4− /BF± /BF/BH/B5× /BD/BC− /BI/A1 /CB /BP− /A1 /C9 /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD /A1 /CB /BP− /A1 /C9 /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD/A1 /CB /BP− /A1 /C9 /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD /A1 /CB /BP− /A1 /C9 /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD/CA/CT /DC /BP− /BC. /BC/BC/BE± /BC. /BC/BC/BI/C1/D1 /DC /BP/BC. /BC/BC/BD/BE± /BC. /BC/BC/BE/BD/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/C3 /BC/C4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /BC/C4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3 /BC/C4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /BC/C4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 π±/CT∓ν/CT /CJ /CV/CV /CL /B4/BG/BC. /BH/BH± /BC. /BD/BE /B5/B1 /CB/BP/BD/BA/BK /BE/BE/BL/BV/CP/D0/D0/CT/CS /C3 /BC/CT /BF /BA π±µ∓νµ /CJ /CV/CV /CL /B4/BE/BJ. /BC/BG± /BC. /BC/BJ /B5/B1 /CB/BP/BD/BA/BD /BE/BD/BI/BV/CP/D0/D0/CT/CS /C3 /BC µ /BF /BA/B4πµ /CP/D8/D3/D1/B5 ν /B4 /BD. /BC/BH± /BC. /BD/BD /B5× /BD/BC− /BJ/BD/BK/BK π /BCπ±/CT∓ν /CJ /CV/CV /CL /B4 /BH. /BE/BC± /BC. /BD/BD /B5× /BD/BC− /BH/BE/BC/BJ π±/CT∓ν /CT /B7/CT−/CJ /CV/CV /CL /B4 /BD. /BE/BK± /BC. /BC/BG /B5× /BD/BC− /BH/BE/BE/BL/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1/D3 /CS /CT /D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1/D3 /CS /CT /D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1/D3 /CS /CT /D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1/D3 /CS /CT /D7/BFπ /BC/B4/BD/BL. /BH/BE± /BC. /BD/BE /B5/B1 /CB/BP/BD/BA/BJ /BD/BF/BL π /B7π−π /BC/B4/BD/BE. /BH/BG± /BC. /BC/BH /B5/B1 /BD/BF/BF π /B7π−/BV/C8/CE /CJ /CX/CX /CL /B4 /BD. /BL/BI/BI± /BC. /BC/BD/BC /B5× /BD/BC− /BF/CB/BP/BD/BA/BI /BE/BC/BI π /BCπ /BC/BV/C8/CE /B4 /BK. /BI/BH± /BC. /BC/BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BK /BE/BC/BL/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 π±/CT∓ν/CTγ /CJ /DD /B8/CV/CV/B8/CY/CY /CL /B4 /BF. /BK/BC± /BC. /BC/BK /B5× /BD/BC− /BF/BE/BE/BL π±µ∓νµγ /B4 /BH. /BI/BH± /BC. /BE/BF /B5× /BD/BC− /BG/BE/BD/BI/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 π /BCπ /BCγ < /BH. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BC/BL π /B7π−γ /CJ /DD /B8/CY/CY /CL /B4 /BG. /BD/BH± /BC. /BD/BH /B5× /BD/BC− /BH/CB/BP/BE/BA/BK /BE/BC/BI π /B7π−γ /B4/BW/BX/B5 /B4 /BE. /BK/BG± /BC. /BD/BD /B5× /BD/BC− /BH/CB/BP/BE/BA/BC /BE/BC/BI π /BC/BEγ /CJ /CY/CY /CL /B4 /BD. /BF/BE± /BC. /BD/BG /B5× /BD/BC− /BI/CB/BP/BF/BA/BI /BE/BF/BD π /BCγ /CT /B7/CT−/B4 /BD. /BI/BE± /BC. /BD/BJ /B5× /BD/BC− /BK/BE/BF/BC/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/BEγ /B4 /BH. /BG/BJ± /BC. /BC/BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BE/BG/BL/BFγ < /BE. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BL/CT /B7/CT−γ /B4 /BL. /BH/BC± /BC. /BF/BH /B5× /BD/BC− /BI/CB/BP/BD/BA/BJ /BE/BG/BL µ /B7µ−γ /B4 /BF. /BH/BL± /BC. /BD/BD /B5× /BD/BC− /BJ/CB/BP/BD/BA/BF /BE/BE/BH/CT /B7/CT−γγ /CJ /CY/CY /CL /B4 /BH. /BL/BH± /BC. /BF/BF /B5× /BD/BC− /BJ/BE/BG/BL µ /B7µ−γγ /CJ /CY/CY /CL /B4 /BD. /BC /B7/BC. /BK − /BC. /BI /B5× /BD/BC− /BK/BE/BE/BH /BG/BI /BG/BI/BG/BI /BG/BI/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1/D3 /CS /CT /D7 µ /B7µ−/CB/BD /B4 /BI. /BK/BG± /BC. /BD/BD /B5× /BD/BC− /BL/BE/BE/BH/CT /B7/CT−/CB/BD /B4 /BL /B7/BI − /BG /B5× /BD/BC− /BD/BE/BE/BG/BL π /B7π−/CT /B7/CT−/CB/BD /CJ /CY/CY /CL /B4 /BF. /BD/BD± /BC. /BD/BL /B5× /BD/BC− /BJ/BE/BC/BI π /BCπ /BC/CT /B7/CT−/CB/BD < /BI. /BI × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BE/BC/BL µ /B7µ−/CT /B7/CT−/CB/BD /B4 /BE. /BI/BL± /BC. /BE/BJ /B5× /BD/BC− /BL/BE/BE/BH/CT /B7/CT−/CT /B7/CT−/CB/BD /B4 /BF. /BH/BI± /BC. /BE/BD /B5× /BD/BC− /BK/BE/BG/BL π /BCµ /B7µ−/BV/C8 /B8 /CB/BD /CJ /CZ/CZ /CL< /BF. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BD/BJ/BJ π /BC/CT /B7/CT−/BV/C8 /B8 /CB/BD /CJ /CZ/CZ /CL< /BE. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BE/BF/BC π /BCν ν /BV/C8 /B8 /CB/BD /CJ /D0/D0 /CL< /BE. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BD π /BCπ /BCν ν /CB/BD < /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BC/BL/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BG. /BJ × /BD/BC− /BD/BE/BV/C4/BP/BL/BC/B1 /BE/BF/BK/CT±/CT±µ∓µ∓/C4/BY /CJ /CV/CV /CL< /BG. /BD/BE × /BD/BC− /BD/BD/BV/C4/BP/BL/BC/B1 /BE/BE/BH π /BCµ±/CT∓/C4/BY /CJ /CV/CV /CL< /BI. /BE × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BE/BD/BJ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD−/B5/C3∗/B4/BK/BL/BE/B5±/D1/CP/D7/D7 /D1 /BP /BK/BL/BD . /BI/BI± /BC. /BE/BI /C5/CT/CE/C5/CP/D7/D7 /D1 /BP /BK/BL/BH . /BH± /BC. /BK/C5 /CT /CE/C3∗/B4/BK/BL/BE/B5 /BC/D1/CP/D7/D7 /D1 /BP /BK/BL/BI . /BC/BC± /BC. /BE/BH /C5/CT/CE /B4/CB /BP /BD/BA/BG/B5/C3∗/B4/BK/BL/BE/B5±/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC . /BK± /BC. /BL /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG/BI . /BE± /BD. /BF/C3∗/B4/BK/BL/BE/B5 /BC/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC . /BF± /BC. /BI /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/D4/C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3π ∼ /BD/BC/BC /B1 /BE/BK/BL/C3 /BCγ /B4 /BE. /BF/BD± /BC. /BE/BC/B5× /BD/BC− /BF/BF/BC/BJ/C3±γ /B4 /BL. /BL± /BC. /BL /B5× /BD/BC− /BG/BF/BC/BL/C3ππ < /BJ × /BD/BC− /BG/BL/BH/B1 /BE/BE/BF /C3/BD /B4/BD/BE/BJ/BC/B5 /C3/BD /B4/BD/BE/BJ/BC/B5/C3/BD /B4/BD/BE/BJ/BC/B5 /C3/BD /B4/BD/BE/BJ/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BE/BJ/BE ± /BJ/C5 /CT /CE /CJ /D2 /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL/BC ± /BE/BC /C5/CT/CE /CJ /D2 /CL/C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3ρ /B4/BG/BE± /BI /B5/B1 /BG/BH/C3∗/BC /B4/BD/BG/BF/BC/B5 π /B4/BE/BK± /BG /B5/B1 †/C3∗/B4/BK/BL/BE/B5π /B4/BD/BI± /BH /B5/B1 /BF/BC/BE/C3ω /B4/BD/BD. /BC± /BE. /BC/B5 /B1 †/C3/CU/BC /B4/BD/BF/BJ/BC/B5 /B4 /BF. /BC± /BE. /BC /B5/B1 † γ /C3 /BC/D7/CT/CT/D2 /BH/BF/BL /C3/BD /B4/BD/BG/BC/BC/B5 /C3/BD /B4/BD/BG/BC/BC/B5/C3/BD /B4/BD/BG/BC/BC/B5 /C3/BD /B4/BD/BG/BC/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BC/BF ± /BJ/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BJ/BG ± /BD/BF /C5/CT/CE /B4/CB /BP /BD/BA/BI/B5/C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3∗/B4/BK/BL/BE/B5π /B4/BL/BG± /BI /B5/B1 /BG/BC/BE/C3ρ /B4 /BF. /BC± /BF. /BC /B5/B1 /BE/BL/BE/C3/CU/BC /B4/BD/BF/BJ/BC/B5 /B4 /BE. /BC± /BE. /BC /B5/B1 †/C3ω /B4 /BD. /BC± /BD. /BC /B5/B1 /BE/BK/BG/C3∗/BC /B4/BD/BG/BF/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 † γ /C3 /BC/D7/CT/CT/D2 /BI/BD/BF /C3∗/B4/BD/BG/BD/BC/B5 /C3∗/B4/BD/BG/BD/BC/B5/C3∗/B4/BD/BG/BD/BC/B5 /C3∗/B4/BD/BG/BD/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD−/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BD/BG ± /BD/BH /C5/CT/CE /B4/CB /BP /BD/BA/BF/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BF/BE ± /BE/BD /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/D4/C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3∗/B4/BK/BL/BE/B5π > /BG/BC /B1 /BL/BH/B1 /BG/BD/BC/C3π /B4 /BI. /BI± /BD. /BF/B5 /B1 /BI/BD/BE/C3ρ < /BJ /B1 /BL/BH/B1 /BF/BC/BH γ /C3 /BC/D7/CT/CT/D2 /BI/BD/BL /C3∗/BC /B4/BD/BG/BF/BC/B5 /C3∗/BC /B4/BD/BG/BF/BC/B5/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CJ /D1/D1 /CL /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BE/BH ± /BH/BC /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BJ/BC ± /BK/BC /C5/CT/CE/C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3π /B4/BL/BF± /BD/BC /B5 /B1 /BI/BD/BL /C3∗/BE /B4/BD/BG/BF/BC/B5 /C3∗/BE /B4/BD/BG/BF/BC/B5/C3∗/BE /B4/BD/BG/BF/BC/B5 /C3∗/BE /B4/BD/BG/BF/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BE /B7/B5/C3∗/BE /B4/BD/BG/BF/BC/B5±/D1/CP/D7/D7 /D1 /BP /BD/BG/BE/BH . /BI± /BD. /BH /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/D1/CP/D7/D7 /D1 /BP /BD/BG/BF/BE . /BG± /BD. /BF /C5/CT/CE/C3∗/BE /B4/BD/BG/BF/BC/B5±/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL/BK . /BH± /BE. /BJ /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BL ± /BH/C5 /CT /CE /B4/CB /BP /BD/BA/BL/B5/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3π /B4/BG/BL. /BL± /BD. /BE/B5 /B1 /BI/BD/BL/C3∗/B4/BK/BL/BE/B5π /B4/BE/BG. /BJ± /BD. /BH/B5 /B1 /BG/BD/BL/C3∗/B4/BK/BL/BE/B5ππ /B4/BD/BF. /BG± /BE. /BE/B5 /B1 /BF/BJ/BE/C3ρ /B4 /BK. /BJ± /BC. /BK/B5 /B1 /CB/BP/BD/BA/BE /BF/BD/BK/C3ω /B4 /BE. /BL± /BC. /BK/B5 /B1 /BF/BD/BD/C3 /B7γ /B4 /BE. /BG± /BC. /BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BI/BE/BJ/C3η /B4 /BD. /BH /B7/BF. /BG − /BD. /BC /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BG/BK/BI/C3ωπ < /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BD/BC/BC/C3 /BCγ < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BE/BI /C3∗/B4/BD/BI/BK/BC/B5 /C3∗/B4/BD/BI/BK/BC/B5/C3∗/B4/BD/BI/BK/BC/B5 /C3∗/B4/BD/BI/BK/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BD/BJ ± /BE/BJ /C5/CT/CE /B4/CB /BP /BD/BA/BG/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BE/BE ± /BD/BD/BC /C5/CT/CE /B4/CB /BP /BG/BA/BE/B5/C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3π /B4/BF/BK. /BJ± /BE. /BH/B5 /B1 /BJ/BK/BD/C3ρ /B4/BF/BD. /BG /B7/BG. /BJ − /BE. /BD /B5/B1 /BH/BJ/BC/C3∗/B4/BK/BL/BE/B5π /B4/BE/BL. /BL /B7/BE. /BE − /BG. /BJ /B5/B1 /BI/BD/BK /C3/BE /B4/BD/BJ/BJ/BC/B5 /C3/BE /B4/BD/BJ/BJ/BC/B5/C3/BE /B4/BD/BJ/BJ/BC/B5 /C3/BE /B4/BD/BJ/BJ/BC/B5 /CJ /D2/D2 /CL /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BJ/BF ± /BK/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BK/BI ± /BD/BG /C5/CT/CE/C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3ππ /BJ/BL/BG/C3∗/BE /B4/BD/BG/BF/BC/B5 π /CS/D3/D1/CX/D2/CP/D2/D8 /BE/BK/BK/C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2 /BI/BH/BG/C3/CU/BE /B4/BD/BE/BJ/BC/B5 /D7/CT/CT/D2 /BH/BH/C3φ /D7/CT/CT/D2 /BG/BG/BD/C3ω /D7/CT/CT/D2 /BI/BC/BJ /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5/C3∗/BF /B4/BD/BJ/BK/BC/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BF−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BJ/BI ± /BJ/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH/BL ± /BE/BD /C5/CT/CE /B4/CB /BP /BD/BA/BF/B5/D4/C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C3ρ /B4/BF/BD± /BL /B5/B1 /BI/BD/BF/C3∗/B4/BK/BL/BE/B5π /B4/BE/BC± /BH /B5/B1 /BI/BH/BI/C3π /B4/BD/BK. /BK± /BD. /BC/B5 /B1 /BK/BD/BF/C3η /B4/BF/BC± /BD/BF /B5/B1 /BJ/BD/BL/C3∗/BE /B4/BD/BG/BF/BC/B5 π < /BD/BI /B1 /BL/BH/B1 /BE/BL/BD /BG/BJ /BG/BJ/BG/BJ /BG/BJ/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3/BE /B4/BD/BK/BE/BC/B5 /C3/BE /B4/BD/BK/BE/BC/B5/C3/BE /B4/BD/BK/BE/BC/B5 /C3/BE /B4/BD/BK/BE/BC/B5 /CJ /D3/D3 /CL /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BD/BI ± /BD/BF /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BJ/BI ± /BF/BH /C5/CT/CE/C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3∗/BE /B4/BD/BG/BF/BC/B5 π /D7/CT/CT/D2 /BF/BE/BJ/C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2 /BI/BK/BD/C3/CU/BE /B4/BD/BE/BJ/BC/B5 /D7/CT/CT/D2 /BD/BK/BI/C3ω /D7/CT/CT/D2 /BI/BF/BK /C3∗/BG /B4/BE/BC/BG/BH/B5 /C3∗/BG /B4/BE/BC/BG/BH/B5/C3∗/BG /B4/BE/BC/BG/BH/B5 /C3∗/BG /B4/BE/BC/BG/BH/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BG /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BG/BH ± /BL/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BL/BK ± /BF/BC /C5/CT/CE/C3∗/BG /B4/BE/BC/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BG /B4/BE/BC/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BG /B4/BE/BC/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BG /B4/BE/BC/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C3π /B4/BL. /BL± /BD. /BE/B5 /B1 /BL/BH/BK/C3∗/B4/BK/BL/BE/B5ππ /B4/BL± /BH /B5/B1 /BK/BC/BE/C3∗/B4/BK/BL/BE/B5πππ /B4/BJ± /BH /B5/B1 /BJ/BI/BK ρ /C3π /B4/BH. /BJ± /BF. /BE/B5 /B1 /BJ/BG/BD ω /C3π /B4/BH. /BC± /BF. /BC/B5 /B1 /BJ/BF/BK φ /C3π /B4/BE. /BK± /BD. /BG/B5 /B1 /BH/BL/BG φ /C3∗/B4/BK/BL/BE/B5 /B4/BD. /BG± /BC. /BJ/B5 /B1 /BF/BI/BF /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/B4 /BV /BP± /BD/B5 /B4 /BV /BP± /BD/B5/B4 /BV /BP± /BD/B5 /B4 /BV /BP± /BD/B5/BW /B7/BP /CR /CS /B8 /BW /BC/BP /CR /D9 /B8 /BW /BC/BP /CR/D9 /B8 /BW−/BP /CR/CS /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BW∗/B3/D7 /BW±/BW±/BW±/BW± /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BI/BL . /BI/BE± /BC. /BE/BC /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /B4/BD/BC/BG/BC ± /BJ/B5× /BD/BC− /BD/BH/D7/CRτ /BP /BF/BD/BD . /BKµ /D1/CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7/CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7/A0/B4 /CR→/lscript /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /BC . /BC/BL/BI± /BC. /BC/BC/BG /CJ /D4/D4 /CL/A0/B4 /CR→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /BC . /BE/BH/BH± /BC. /BC/BD/BJ/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/BP− /BC. /BC/BC/BL± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3∓/BEπ±/B5/BP− /BC. /BC/BC/BH± /BC. /BC/BD/BC/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/BP/BC. /BC/BD/BC± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/BP /BC. /BC/BC/BF± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/BP /BC. /BC/BC/BD± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/BP /BC. /BC/BJ± /BC. /BC/BI/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/BP /BC. /BC/BC/BI± /BC. /BC/BC/BJ/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/BP /BC. /BC/BC/BH± /BC. /BC/BD/BJ/BT/BV/C8 /B4φπ±/B5/BP− /BC. /BC/BC/BD± /BC. /BC/BD/BH/BT/BV/C8 /B4π /B7π−π±/B5/BP− /BC. /BC/BE± /BC. /BC/BG/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/BP− /BC. /BC/BG± /BC. /BC/BJ/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT/CC /B4 /C3 /BC/CB /C3±π /B7π−/B5/BP /BC. /BC/BE± /BC. /BC/BJ/BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/D6/DA /BP/BD. /BI/BE± /BC. /BC/BK /B4/CB /BP /BD/BA/BH/B5/D6/BE /BP/BC. /BK/BF± /BC. /BC/BH/D6/BF /BP/BC. /BC± /BC. /BG/A0/C4 /BB/A0/CC /BP/BD. /BD/BF± /BC. /BC/BK/A0/B7 /BB/A0− /BP/BC. /BE/BE± /BC. /BC/BI /B4/CB /BP /BD/BA/BI/B5 /C5/D3/D7/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /D8/CW/CP/D8 /CX/D2/DA/D3/D0/DA/CT /CP /D2/CT/D9/B9/D8/D6/CP/D0 /C3 /D1/CT/D7/D3/D2 /CP /D6/CT /D2/D3 /DB /CV/CX/DA/CT/D2 /CP/D7 /C3 /BC/CB /D1/D3 /CS/CT/D7/B8 /D2/D3/D8 /CP/D7 /C3 /BC/D1/D3 /CS/CT/D7/BA /C6/CT/CP /D6/D0/DD /CP/D0/DB /CP /DD/D7/CX/D8 /CX/D7 /CP /C3 /BC/CB /D8/CW/CP/D8 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/B8 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CP/D0/D0/D3 /DB /CT/CS/CP/D2/CS /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /CR/CP/D2 /CX/D2/DA/CP/D0/CX/CS/CP/D8/CT /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8/BE/A0 /B4 /C3 /BC/CB /B5/BP/A0 /B4 /C3 /BC/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BI. /BC± /BC. /BG /B5/B1 /DF/C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BH. /BJ± /BD. /BG /B5/B1 /DF /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BD ± /BH /B5/B1 /DF/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BL± /BC. /BK /B5/B1 /DF/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI± /BH /B5/B1 /DF /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BF ± /BH /B5/B1 /DF/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV < /BI. /BI /B1 /BV/C4/BP/BL/BC/B1 /DF η /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BF± /BC. /BJ /B5/B1 /DF η/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BG± /BC. /BD/BK/B5 /B1 /DF φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BF± /BC. /BD/BE/B5 /B1 /DF/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CT /B7ν/CT < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BF/BH µ /B7νµ /B4 /BG. /BG± /BC. /BJ /B5× /BD/BC− /BG/BL/BF/BE τ /B7ντ < /BE. /BD × /BD/BC− /BF/BL/BC /C3 /BC/CT /B7ν/CT /B4 /BK. /BI± /BC. /BH /B5/B1 /BK/BI/BL /C3 /BCµ /B7νµ /B4 /BL. /BF± /BC. /BK /B5/B1 /CB/BP/BD/BA/BD /BK/BI/BH/C3−π /B7/CT /B7ν/CT /B4 /BG. /BD± /BC. /BI /B5/B1 /CB/BP/BD/BA/BD /BK/BI/BG /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BF. /BI/BI± /BC. /BE/BD/B5 /B1 /BJ/BE/BE/C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BI/BG/C3−π /B7µ /B7νµ /B4 /BF. /BL± /BC. /BH /B5/B1 /BK/BH/BD /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BF. /BI± /BC. /BF /B5/B1 /BJ/BD/BJ/C3−π /B7µ /B7νµ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BD± /BC. /BH /B5× /BD/BC− /BF/BK/BH/BD/C3−π /B7π /BCµ /B7νµ < /BD. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BE/BH π /BC/CT /B7ν/CT /B4 /BG. /BG± /BC. /BJ /B5× /BD/BC− /BF/BL/BF/BC ρ /BC/CT /B7ν/CT /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BF/BJ/BJ/BG ρ /BCµ /B7νµ /B4 /BE. /BG± /BC. /BG /B5× /BD/BC− /BF/BJ/BJ/BC ω /CT /B7ν/CT /B4 /BD. /BI /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/BJ/BJ/BD φ /CT /B7ν/CT < /BE. /BC/BD /B1 /BV/C4/BP/BL/BC/B1 /BI/BH/BJ φµ /B7νµ < /BE. /BC/BG /B1 /BV/C4/BP/BL/BC/B1 /BI/BH/BD η/lscript /B7ν/lscript < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BH/BH η/prime/B4/BL/BH/BK/B5µ /B7νµ < /BD. /BD /B1 /BV/C4/BP/BL/BC/B1 /BI/BK/BG/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D7/D3/D1/CT /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT /B4 /BH. /BG/BL± /BC. /BF/BD/B5 /B1 /CB/BP/BD/BA/BE /BJ/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ /B4 /BH. /BG± /BC. /BG /B5/B1 /CB/BP/BD/BA/BD /BJ/BD/BJ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCµ /B7νµ < /BE. /BH × /BD/BC− /BG/BF/BK/BC /C3∗/B4/BD/BI/BK/BC/B5 /BCµ /B7νµ < /BD. /BH × /BD/BC− /BF/BD/BC/BH/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3/C3 /BC/CBπ /B7/B4 /BD. /BG/BH± /BC. /BC/BG/B5 /B1 /CB/BP/BD/BA/BF /BK/BI/BF/C3 /BC/C4π /B7/B4 /BD. /BG/BI± /BC. /BC/BH/B5 /B1 /BK/BI/BF/C3−π /B7π /B7/CJ /D5/D5 /CL /B4 /BL. /BE/BE± /BC. /BE/BD/B5 /B1 /CB/BP/BD/BA/BD /BK/BG/BI/B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/B4 /BJ. /BH/BG± /BC. /BE/BI/B5 /B1 /BK/BG/BI /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE/BE± /BC. /BC/BL/B5 /B1 /BJ/BD/BG /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /CJ /D6/D6 /CL /B4 /BF. /BC± /BC. /BK /B5× /BD/BC− /BG/BF/BJ/BD /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7 /CJ /D6/D6 /CL /B4 /BD. /BI± /BC. /BI /B5× /BD/BC− /BF/BH/BK/C3 /BC/CBπ /B7π /BC/CJ /D5/D5 /CL /B4 /BI. /BK± /BC. /BH /B5/B1 /CB/BP/BD/BA/BL /BK/BG/BH/C3 /BC/CBρ /B7/B4 /BG. /BI± /BD. /BC /B5/B1 /BI/BJ/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BD. /BF± /BC. /BI /B5/B1 /BJ/BD/BG/C3 /BC/CBπ /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BL± /BJ /B5× /BD/BC− /BF/BK/BG/BH/C3−π /B7π /B7π /BC/CJ /D5/D5 /CL /B4 /BI. /BC/BC± /BC. /BE/BC/B5 /B1 /CB/BP/BD/BA/BE /BK/BD/BI /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BF± /BC. /BK /B5/B1 /BG/BE/BE /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B8 /C3/BD /B4/BD/BG/BC/BC/B5 /BC→ /C3−π /B7π /BC /B4 /BD. /BK± /BC. /BJ /B5/B1 /BF/BL/BC/C3−ρ /B7π /B7/D8/D3/D8/CP/D0 /B4 /BE. /BL /B7/BD. /BC − /BC. /BL /B5/B1 /BI/BD/BF/C3−ρ /B7π /B7/BF /B9 /CQ/D3/CS /DD /B4 /BD. /BC± /BC. /BG /B5/B1 /BI/BD/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BG. /BE± /BC. /BI /B5/B1 /BI/BL/BC /BG/BK /BG/BK/BG/BK /BG/BK/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/BF /B9 /CQ/D3/CS /DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BJ± /BC. /BK /B5/B1 /BI/BL/BC/C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF/B9/CQ /D3 /CS/DD /B8/C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC /B4 /BI± /BF /B5× /BD/BC− /BF/BI/BK/BK/C3−π /B7π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CJ /D7/D7 /CL /B4 /BD. /BD± /BC. /BH /B5/B1 /BK/BD/BI/C3 /BC/CBπ /B7π /B7π−/CJ /D5/D5 /CL /B4 /BF. /BC/BE± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BF /BK/BD/BG/C3 /BC/CB /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8/CP/BD /B4/BD/BE/BI/BC/B5 /B7→π /B7π /B7π− /B4 /BD. /BK± /BC. /BF /B5/B1 /BF/BE/BK /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B8 /C3/BD /B4/BD/BG/BC/BC/B5 /BC→ /C3 /BC/CBπ /B7π− /B4 /BD. /BK± /BC. /BJ /B5/B1 /BF/BL/BC/C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF/B9/CQ /D3 /CS/DD /B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BF± /BC. /BI /B5/B1 /BI/BK/BK/C3 /BC/CBρ /BCπ /B7/D8/D3/D8/CP/D0 /B4 /BD. /BK± /BC. /BI /B5/B1 /BI/BD/BD/C3 /BC/CBρ /BCπ /B7/BF /B9 /CQ/D3/CS /DD /B4 /BE. /BD± /BE. /BE /B5× /BD/BC− /BF/BI/BD/BD/C3 /BC/CBπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BI± /BD. /BK /B5× /BD/BC− /BF/BK/BD/BG/C3−/BFπ /B7π−/CJ /D5/D5 /CL /B4 /BH. /BI± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BJ/BJ/BE /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/BI/BG/BH /C3∗/B4/BK/BL/BE/B5 /BCρ /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BF± /BC. /BG /B5× /BD/BC− /BF/BE/BF/BL/C3−ρ /BCπ /B7π /B7/B4 /BD. /BI/BL± /BC. /BE/BK/B5× /BD/BC− /BF/BH/BE/BG/C3−/BFπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BL± /BE. /BL /B5× /BD/BC− /BG/BJ/BJ/BE/C3 /B7/BE /C3 /BC/CB /B4 /BG. /BH± /BE. /BD /B5× /BD/BC− /BF/BH/BG/BH/C3 /B7/C3−/C3 /BC/CBπ /B7/B4 /BE. /BF± /BC. /BH /B5× /BD/BC− /BG/BG/BF/BI/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D7/D3/D1/CT /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/C3 /BC/CB /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BF. /BH± /BC. /BI /B5/B1 /BF/BE/BL/C3 /BC/CB /CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BC /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/D8/D3/D8/CP/D0 /CJ /D7/D7 /CL /B4 /BE. /BC± /BD. /BE /B5/B1 /BG/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/CB /B9/DB /CP/DA/CT /CJ /D7/D7 /CL /B4 /BD. /BH± /BD. /BH /B5/B1 /BG/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/C8 /B9/DB /CP/DA/CT < /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/BW /B9/DB /CP/DA/CT /B4 /BL± /BI /B5× /BD/BC− /BF/BG/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/BW /B9/DB /CP/DA/CT /D0/D3/D2/CV/CX/D8/D9/B9/CS/CX/D2/CP/D0< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BE/BE /C3/BD /B4/BD/BE/BJ/BC/B5 /BCπ /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BK/BJ /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B4 /BF. /BK± /BD. /BF /B5/B1 /BF/BL/BC /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/D8/D3/D8/CP/D0 /B4 /BI. /BF± /BC. /BK /B5/B1 /BI/BL/BC /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /CJ /D7/D7 /CL /B4 /BG. /BC± /BD. /BE /B5/B1 /BI/BL/BC/C3∗/B4/BK/BL/BE/B5−π /B7π /B7/D8/D3/D8/CP/D0 /DG /BI/BK/BL/C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF/B9/CQ /D3 /CS/DD /B4 /BD. /BG± /BC. /BL /B5/B1 /BI/BK/BL /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BL. /BD± /BD. /BK /B5× /BD/BC− /BF†/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 π /B7π /BC/B4 /BD. /BE/BG± /BC. /BC/BJ/B5× /BD/BC− /BF/BL/BE/BH π /B7π /B7π−/B4 /BF. /BE/BD± /BC. /BD/BL/B5× /BD/BC− /BF/BL/BC/BL ρ /BCπ /B7/B4 /BK. /BE± /BD. /BH /B5× /BD/BC− /BG/BJ/BI/BJ π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT /B4 /BD. /BK/BC± /BC. /BD/BI/B5× /BD/BC− /BF/BL/BC/BL σπ /B7/B8σ→π /B7π−/B4 /BD. /BF/BH± /BC. /BD/BE/B5× /BD/BC− /BF/DF/CU/BC /B4/BL/BK/BC/B5π /B7/B8/CU/BC /B4/BL/BK/BC/B5 →π /B7π− /B4 /BD. /BH/BG± /BC. /BF/BF/B5× /BD/BC− /BG/BI/BI/BL/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8/CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π− /B4 /BK± /BG /B5× /BD/BC− /BH/DF/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8/CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π− /B4 /BH. /BC± /BC. /BL /B5× /BD/BC− /BG/BG/BK/BH ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8 ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−< /BK × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /BF/BF/BK/CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8/CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π− /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BG/DF/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8/CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−< /BH × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /DF/CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8/CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−< /BI × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /DF/B4π /B7π /B7/B5/CB− /DB /CP/DA/CTπ−< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BL/BC/BL π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BL/BC/BL π /B7/BEπ /BC/B4 /BG. /BI± /BC. /BG /B5× /BD/BC− /BF/BL/BD/BC π /B7π /B7π−π /BC/B4 /BD. /BD/BG± /BC. /BC/BK/B5 /B1 /BK/BK/BF ηπ /B7/B8η→π /B7π−π /BC/B4 /BJ. /BJ± /BC. /BJ /B5× /BD/BC− /BG/BK/BG/BK ωπ /B7/B8ω→π /B7π−π /BC< /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BF/BFπ /B7/BEπ−/B4 /BD. /BI/BF± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BK/BG/BH/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D7/D3/D1/CT /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA ηπ /B7/B4 /BF. /BF/BL± /BC. /BE/BL/B5× /BD/BC− /BF/BK/BG/BK ωπ /B7< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BG ηρ /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BI/BH/BH η/prime/B4/BL/BH/BK/B5π /B7/B4 /BH. /BD± /BD. /BC /B5× /BD/BC− /BF/BI/BK/BD η/prime/B4/BL/BH/BK/B5ρ /B7< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BF/BG/BL /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C3 /B7/C3 /BC/CB /B4 /BE. /BK/BL± /BC. /BD/BJ/B5× /BD/BC− /BF/BJ/BL/BF/C3 /B7/C3−π /B7/CJ /D5/D5 /CL /B4 /BL. /BI/BF± /BC. /BF/BD/B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BJ/BG/BG φπ /B7/B8φ→ /C3 /B7/C3−/B4 /BF. /BC/BI± /BC. /BF/BG/B5× /BD/BC− /BF/BI/BG/BJ/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BL/BC± /BC. /BF/BE/B5× /BD/BC− /BF/BI/BD/BF/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /B4 /BF. /BI± /BC. /BG /B5× /BD/BC− /BF/DF/C3 /BC/CB /C3 /BC/CBπ /B7/DG /BJ/BG/BD/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB /B8/C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7 /B4 /BH. /BF± /BE. /BF /B5× /BD/BC− /BF/BI/BD/BD/C3 /B7/C3−π /B7π /BC/DG /BI/BK/BE φπ /B7π /BC/B8φ→ /C3 /B7/C3−/B4 /BD. /BD± /BC. /BH /B5/B1 /BI/BD/BL φρ /B7/B8φ→ /C3 /B7/C3−< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BK/C3 /B7/C3−π /B7π /BC/D2/D3/D2/B9φ /B4 /BD. /BH /B7/BC. /BJ − /BC. /BI /B5/B1 /BI/BK/BE/C3 /B7/C3 /BC/CBπ /B7π−/B4 /BD. /BI/BL± /BC. /BD/BK/B5× /BD/BC− /BF/BI/BJ/BK/C3 /BC/CB /C3−π /B7π /B7/B4 /BE. /BF/BE± /BC. /BD/BK/B5× /BD/BC− /BF/BI/BJ/BK/C3 /B7/C3−π /B7π /B7π−/B4 /BE. /BF± /BD. /BE /B5× /BD/BC− /BG/BI/BC/BC/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD /CP/D4/D4 /CT/CP /D6/CT/CS/CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA φπ /B7/B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BF/BI/BG/BJ φπ /B7π /BC/B4 /BE. /BF± /BD. /BC /B5/B1 /BI/BD/BL φρ /B7< /BD. /BH /B1 /BV/C4/BP/BL/BC/B1 /BE/BH/BL/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BG. /BG± /BC. /BH /B5× /BD/BC− /BF/BI/BD/BF/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB /B4 /BD. /BI± /BC. /BJ /B5/B1 /BI/BD/BE/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/C3 /B7π /BC/B4 /BE. /BF/BJ± /BC. /BF/BE/B5× /BD/BC− /BG/BK/BI/BG/C3 /B7π /B7π−/B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BG/BK/BG/BI/C3 /B7ρ /BC/B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/BI/BJ/BL/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /B7π− /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BG/BJ/BD/BG/C3 /B7/CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5 → π /B7π− /B4 /BH. /BI± /BF. /BG /B5× /BD/BC− /BH/DF/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→/C3 /B7π− /B4 /BH. /BC± /BF. /BG /B5× /BD/BC− /BH/DF/C3 /B7/C3 /B7/C3−/B4 /BK. /BJ± /BE. /BC /B5× /BD/BC− /BH/BH/BH/BC/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 π /B7/CT /B7/CT−/BV/BD < /BJ. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BF/BC π /B7φ /B8φ→ /CT /B7/CT−/CJ /D8/D8 /CL /B4 /BE. /BJ /B7/BF. /BI − /BD. /BK /B5× /BD/BC− /BI/DF π /B7µ /B7µ−/BV/BD < /BF. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BD/BK ρ /B7µ /B7µ−/BV/BD < /BH. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BH/BJ/C3 /B7/CT /B7/CT−/CJ /D9/D9 /CL< /BI. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BK/BJ/BC/C3 /B7µ /B7µ−/CJ /D9/D9 /CL< /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BK/BH/BI π /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BF. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BE/BJ/C3 /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BI. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BI/BI π−/CT /B7/CT /B7/C4 < /BF. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BF/BC π−µ /B7µ /B7/C4 < /BG. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BD/BK π−/CT /B7µ /B7/C4 < /BH. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BE/BJ ρ−µ /B7µ /B7/C4 < /BH. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BH/BJ/C3−/CT /B7/CT /B7/C4 < /BG. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BK/BJ/BC/C3−µ /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BH/BI/C3−/CT /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BI/BI/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BK. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BC/BF /BW /BC/BW /BC/BW /BC/BW /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BI/BG . /BK/BG± /BC. /BD/BJ /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/D1/BW±− /D1/BW /BC /BP/BG. /BJ/BK± /BC. /BD/BC /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /B4/BG/BD/BC . /BD± /BD. /BH/B5× /BD/BC− /BD/BH/D7/CRτ /BP /BD/BE/BE . /BLµ /D1/vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BP/B4 /BE. /BF/BJ /B7/BC. /BI/BI − /BC. /BJ/BD /B5× /BD/BC /BD/BC/AMh /D7− /BD/B4/A0/BW /BC/BD /DF/A0/BW /BC/BE /B5 /BB /A0/BP/BE /DD /BP/B4 /BD. /BH/BI /B7/BC. /BF/BI − /BC. /BF/BK /B5× /BD/BC− /BE /vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BP/BC. /BK/BI± /BC. /BF/BD/BT/A0 /BP/B4 /BD. /BG± /BE. /BJ/B5× /BD/BC− /BF/A0/B4 /C3 /B7/lscript− ν/lscript /B4/DA/CX/CP /BW /BC/B5/B5/BB/A0/B4 /C3−/lscript /B7ν/lscript /B5< /BC. /BC/BC/BH/B8 /BV/C4 /BP /BL/BC/B1/A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig < /BG. /BC× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/A0/parenleftbig/C3 /BC/CBπ /B7π−/CX/D2 /BW /BC→ /BW /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig < /BC. /BC/BC/BI/BF/B8 /BV/C4 /BP /BL/BH/B1 /BG/BL /BG/BL/BG/BL /BG/BL/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BT/BV/C8 /B4 /C3 /B7/C3−/B5/BP /B4 /BC . /BD± /BC. /BH/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BG/B5/BT/BV/C8 /B4 /C3 /BC/CB /C3 /BC/CB /B5/BP− /BC. /BE/BF± /BC. /BD/BL/BT/BV/C8 /B4π /B7π−/B5/BP/B4 /BC . /BC± /BC. /BH/B5× /BD/BC− /BE/BT/BV/C8 /B4π /BCπ /BC/B5/BP /BC. /BC/BC± /BC. /BC/BH/BT/BV/C8 /B4π /B7π−π /BC/B5/BP/BC. /BC/BC/BG± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CBφ /B5/BP− /BC. /BC/BF± /BC. /BC/BL/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/BP /BC. /BC/BC/BD± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BP− /BC. /BC/BC/BG±/BC. /BC/BD/BC/BT/BV/C8 /B4 /C3±π∓/B5/BP /BC. /BC/BE/BE± /BC. /BC/BF/BE/BT/BV/C8 /B4 /C3∓π±π /BC/B5/BP /BC. /BC/BC/BE± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3±π∓π /BC/B5/BP /BC. /BC/BC± /BC. /BC/BH/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/BP− /BC. /BC/BC/BL /B7/BC. /BC/BE/BI − /BC. /BC/BI/BD/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗−π /B7/B8 /BW /BC→/C3∗ /B7π−< /BF. /BH× /BD/BC− /BG/B8/BV /C4/BP /BL /BH /B1/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗ /B7π−/B8 /BW /BC→/C3∗−π /B7< /BJ. /BK× /BD/BC− /BG/B8/BV /C4/BP /BL /BH /B1/BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCρ /BC/B8 /BW /BC→ /C3 /BCρ /BC</BG. /BK× /BD/BC− /BG/B8/BV /C4 /BP/BL /BH /B1/BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCω /B8 /BW /BC→ /C3 /BCω< /BL. /BE×/BD/BC− /BG/B8/BV /C4/BP /BL /BH /B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B8 /BW /BC→/C3 /BC/CU/BC /B4/BL/BK/BC/B5 < /BI. /BK× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /BW /BC→/C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 < /BD/BF. /BH× /BD/BC− /BG/B8/BV /C4/BP /BL /BH /B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /BW /BC→/C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 < /BE/BH. /BH× /BD/BC− /BG/B8/BV /C4/BP /BL /BH /B1/BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7π−< /BL. /BC× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−< /BI. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5 /B7π−< /BE/BK. /BG× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3−π /B7π /B7π−/B5/CX /D2 /BW /BC→ /C3−π /B7π /B7π−/B8 /BW /BC→/C3 /B7π−π−π /B7/BP/BC. /BC/BC/BJ± /BC. /BC/BD/BC/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/BP− /BC. /BC/BE± /BC. /BC/BG/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/BP− /BC. /BC/BK± /BC. /BC/BJ/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT/CC /B4 /C3 /B7/C3−π /B7π−/B5/BP /BC. /BC/BD± /BC. /BC/BJ/BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT/BV/C8/CC /B4 /C3∓π±/B5/BP /BC. /BC/BC/BK± /BC. /BC/BC/BK/C5/D3/D7/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /D8/CW/CP/D8 /CX/D2/DA/D3/D0/DA/CT /CP /D2/CT/D9/B9/D8/D6/CP/D0 /C3 /D1/CT/D7/D3/D2 /CP /D6/CT /D2/D3 /DB /CV/CX/DA/CT/D2 /CP/D7 /C3 /BC/CB /D1/D3 /CS/CT/D7/B8 /D2/D3/D8 /CP/D7 /C3 /BC/D1/D3 /CS/CT/D7/BA /C6/CT/CP /D6/D0/DD /CP/D0/DB /CP /DD/D7/CX/D8 /CX/D7 /CP /C3 /BC/CB /D8/CW/CP/D8 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/B8 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CP/D0/D0/D3 /DB /CT/CS/CP/D2/CS /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /CR/CP/D2 /CX/D2/DA/CP/D0/CX/CS/CP/D8/CT /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8/BE/A0 /B4 /C3 /BC/CB /B5/BP/A0 /B4 /C3 /BC/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BW /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BW /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7/CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7/BC/B9/D4 /D6/D3/D2/CV/D7 /CJ /DA/DA /CL /B4/BD/BH ± /BI /B5/B1 /DF/BE/B9/D4 /D6/D3/D2/CV/D7 /B4/BJ/BD ± /BI /B5/B1 /DF/BG/B9/D4 /D6/D3/D2/CV/D7 /CJ /DB/DB /CL /B4/BD/BG. /BI± /BC. /BH /B5/B1 /DF/BI/B9/D4 /D6/D3/D2/CV/D7 /B4 /BD. /BE /B7/BD. /BF − /BC. /BJ /B5× /BD/BC− /BF/DF/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /CJ /DC/DC /CL /B4 /BI. /BH/BF± /BC. /BD/BJ /B5/B1 /DF µ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BJ± /BC. /BI /B5/B1 /DF/C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BG. /BJ± /BE. /BK /B5/B1 /CB/BP/BD/BA/BF /DF /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BG/BJ ± /BG /B5/B1 /DF/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BG± /BC. /BG /B5/B1 /DF/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BH ± /BL /B5/B1 /DF /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL± /BG /B5/B1 /DF/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BF. /BI /B1 /BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BK± /BD. /BF /B5/B1 /DF η /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BH± /BC. /BL /B5/B1 /DF η/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BK± /BC. /BE/BJ /B5/B1 /DF φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BH± /BC. /BD/BD /B5/B1 /DF /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C3−/CT /B7ν/CT /B4 /BF. /BH/BK± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BD /BK/BI/BJ/C3−µ /B7νµ /B4 /BF. /BF/BD± /BC. /BD/BF /B5/B1 /BK/BI/BG/C3∗/B4/BK/BL/BE/B5−/CT /B7ν/CT /B4 /BE. /BD/BK± /BC. /BD/BI /B5/B1 /BJ/BD/BL/C3∗/B4/BK/BL/BE/B5−µ /B7νµ /B4 /BE. /BC/BD± /BC. /BE/BH /B5/B1 /BJ/BD/BG/C3−π /BC/CT /B7ν/CT /B4 /BD. /BI /B7/BD. /BF − /BC. /BH /B5/B1 /BK/BI/BD /C3 /BCπ−/CT /B7ν/CT /B4 /BE. /BJ /B7/BC. /BL − /BC. /BJ /B5/B1 /BK/BI/BC/C3−π /B7π−/CT /B7ν/CT /B4 /BE. /BK /B7/BD. /BG − /BD. /BD /B5× /BD/BC− /BG/BK/BG/BF/C3/BD /B4/BD/BE/BJ/BC/B5−/CT /B7ν/CT /B4 /BJ. /BI /B7/BG. /BE − /BF. /BD /B5× /BD/BC− /BG/BG/BL/BK/C3−π /B7π−µ /B7νµ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BE/BD/B4 /C3∗/B4/BK/BL/BE/B5π /B5−µ /B7νµ < /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BI/BL/BE π−/CT /B7ν/CT /B4 /BE. /BK/BF± /BC. /BD/BJ /B5× /BD/BC− /BF/BL/BE/BJ π−µ /B7νµ /B4 /BE. /BF/BJ± /BC. /BE/BG /B5× /BD/BC− /BF/BL/BE/BG ρ−/CT /B7ν/CT /B4 /BD. /BL± /BC. /BG /B5× /BD/BC− /BF/BJ/BJ/BD/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3/C3−π /B7/B4 /BF. /BK/BL± /BC. /BC/BH /B5/B1 /CB/BP/BD/BA/BD /BK/BI/BD/C3 /BC/CBπ /BC/B4 /BD. /BE/BE± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BE /BK/BI/BC/C3 /BC/C4π /BC/B4/BD/BC. /BC± /BC. /BJ /B5× /BD/BC− /BF/BK/BI/BC/C3 /BC/CBπ /B7π−/CJ /D5/D5 /CL /B4 /BE. /BL/BL± /BC. /BD/BJ /B5/B1 /CB/BP/BD/BA/BD /BK/BG/BE/C3 /BC/CBρ /BC/B4 /BJ. /BJ /B7/BC. /BI − /BC. /BK /B5× /BD/BC− /BF/BI/BJ/BG/C3 /BC/CBω /B8ω→π /B7π−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/BI/BJ/BC/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8/CU/BC /B4/BL/BK/BC/B5 →π /B7π− /B4 /BD. /BG/BC /B7/BC. /BF/BC − /BC. /BE/BE /B5× /BD/BC− /BF/BH/BG/BL/C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8/CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π− /B4 /BD. /BF /B7/BD. /BE − /BC. /BJ /B5× /BD/BC− /BG/BE/BI/BE/C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8/CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π− /B4 /BE. /BH /B7/BC. /BI − /BC. /BJ /B5× /BD/BC− /BF†/C3∗/B4/BK/BL/BE/B5−π /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BL/BJ± /BC. /BD/BF /B5/B1 /BJ/BD/BD/C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→/C3 /BC/CBπ /B7 /CJ /DD/DD /CL /B4 /BD. /BC /B7/BD. /BF − /BC. /BG /B5× /BD/BC− /BG/BJ/BD/BD/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ− /B4 /BE. /BL /B7/BC. /BJ − /BC. /BG /B5× /BD/BC− /BF/BF/BJ/BK/C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ− /B4 /BF. /BF /B7/BE. /BE − /BD. /BD /B5× /BD/BC− /BG/BF/BI/BJ/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8/C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ− /B4 /BJ /B7/BI − /BH /B5× /BD/BC− /BG/BG/BI/C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BJ /B7/BI. /BD − /BD. /BJ /B5× /BD/BC− /BG/BK/BG/BE/C3−π /B7π /BC/CJ /D5/D5 /CL /B4/BD/BF. /BL± /BC. /BH /B5/B1 /CB/BP/BD/BA/BI /BK/BG/BG/C3−ρ /B7/B4/BD/BC. /BK± /BC. /BJ /B5/B1 /BI/BJ/BH/C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8 ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC /B4 /BJ. /BL± /BD. /BJ /B5× /BD/BC− /BF†/C3∗/B4/BK/BL/BE/B5−π /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC /B4 /BE. /BE/BE /B7/BC. /BF/BI − /BC. /BD/BL /B5/B1 /BJ/BD/BD /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BK/BK± /BC. /BE/BF /B5/B1 /BJ/BD/BD/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC /B4 /BG. /BI± /BE. /BD /B5× /BD/BC− /BF/BF/BJ/BK /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /B4 /BH. /BJ /B7/BG. /BH − /BD. /BH /B5× /BD/BC− /BF/BF/BJ/BL/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8/C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC /B4 /BD. /BK± /BC. /BJ /B5× /BD/BC− /BF/BG/BI/C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD/BD /B7/BC. /BH/BF − /BC. /BD/BL /B5/B1 /BK/BG/BG/C3 /BC/CBπ /BCπ /BC/DG /BK/BG/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BI. /BJ /B7/BD. /BK − /BD. /BH /B5× /BD/BC− /BF/BJ/BD/BD/C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BG. /BH± /BD. /BD /B5× /BD/BC− /BF/BK/BG/BF/C3−π /B7π /B7π−/CJ /D5/D5 /CL /B4 /BK. /BD/BC± /BC. /BE/BC /B5/B1 /CB/BP/BD/BA/BF /BK/BD/BF/C3−π /B7ρ /BC/D8/D3/D8/CP/D0 /B4 /BI. /BJ/BI± /BC. /BF/BF /B5/B1 /BI/BC/BL/C3−π /B7ρ /BC/BF /B9 /CQ/D3/CS /DD /B4 /BH. /BD± /BE. /BF /B5× /BD/BC− /BF/BI/BC/BL /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BC/BC± /BC. /BE/BE /B5/B1 /BG/BD/BI/C3−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8/CP/BD /B4/BD/BE/BI/BC/B5 /B7→π /B7π /B7π− /B4 /BF. /BI± /BC. /BI /B5/B1 /BF/BE/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BH± /BC. /BG /B5/B1 /BI/BK/BH /BH/BC /BH/BC/BH/BC /BH/BC/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF /B9 /CQ/D3/CS /DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BL. /BJ± /BE. /BD /B5× /BD/BC− /BF/BI/BK/BH/C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/B8/C3/BD /B4/BD/BE/BJ/BC/B5−→ /C3−π /B7π− /CJ /D7/D7 /CL /B4 /BE. /BL± /BC. /BF /B5× /BD/BC− /BF/BG/BK/BG/C3−π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BK/BK± /BC. /BE/BI /B5/B1 /BK/BD/BF/C3 /BC/CBπ /B7π−π /BC/CJ /D5/D5 /CL /B4 /BH. /BG± /BC. /BI /B5/B1 /BK/BD/BF/C3 /BC/CBη /B8η→π /B7π−π /BC/B4 /BK. /BI± /BD. /BG /B5× /BD/BC− /BG/BJ/BJ/BE/C3 /BC/CBω /B8ω→π /B7π−π /BC/B4 /BL. /BK± /BD. /BK /B5× /BD/BC− /BF/BI/BJ/BC/C3∗/B4/BK/BL/BE/B5−ρ /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BE. /BD± /BC. /BK /B5/B1 /BG/BD/BI/C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/B8/C3/BD /B4/BD/BE/BJ/BC/B5−→ /C3 /BC/CBπ−π /BC /CJ /D7/D7 /CL /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BF/BG/BK/BG /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF/B9/CQ /D3 /CS/DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BE. /BG± /BC. /BH /B5× /BD/BC− /BF/BI/BK/BH/C3 /BC/CBπ /B7π−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD± /BD. /BE /B5/B1 /BK/BD/BF/C3−π /B7π /B7π−π /BC/B4 /BG. /BE± /BC. /BG /B5/B1 /BJ/BJ/BD /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−π /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE± /BC. /BI /B5/B1 /BI/BG/BF/C3−π /B7ω /B8ω→π /B7π−π /BC/B4 /BE. /BJ± /BC. /BH /B5/B1 /BI/BC/BH /C3∗/B4/BK/BL/BE/B5 /BCω /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/B8 ω→π /B7π−π /BC /B4 /BI. /BH± /BE. /BG /B5× /BD/BC− /BF/BG/BD/BC/C3 /BC/CBηπ /BC/B4 /BH. /BI± /BD. /BE /B5× /BD/BC− /BF/BJ/BE/BD/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /B8 /CP/BC /B4/BL/BK/BC/B5 →ηπ /BC/B4 /BI. /BJ± /BE. /BD /B5× /BD/BC− /BF/DF /C3∗/B4/BK/BL/BE/B5 /BCη /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /BC/CBπ /BC /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/DF/C3 /BC/CB /BEπ /B7/BEπ−/B4 /BE. /BK/BG± /BC. /BF/BD /B5× /BD/BC− /BF/BJ/BI/BK/C3 /BC/CBρ /BCπ /B7π−/B8/D2 /D3 /C3∗/B4/BK/BL/BE/B5−/B4 /BD. /BD± /BC. /BJ /B5× /BD/BC− /BF/DF/C3∗/B4/BK/BL/BE/B5−π /B7π /B7π−/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/B8/D2/D3ρ /BC /B4 /BH± /BK /B5× /BD/BC− /BG/BI/BG/BE/C3∗/B4/BK/BL/BE/B5−ρ /BCπ /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BF/BE/BF/BC/C3 /BC/CB /BEπ /B7/BEπ−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BJ/BI/BK/C3−/BFπ /B7/BEπ−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/BJ/BD/BF/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D1/CP/D2/DD /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6/CR /CW /CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA /B4/C5/D3 /CS/CT/D7/CU/D3 /D6 /DB/CW/CX/CR/CW /D8/CW/CT/D6/CT /CP /D6/CT /D3/D2/D0/DD /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /CP/D2/CS /C3∗/B4/BK/BL/BE/B5 ρ /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/D2/D0/DD /CP/D4/D4 /CT/CP /D6/CQ/CT /D0 /D3 /DB/BA/B5/C3 /BC/CBη /B4 /BG. /BC± /BC. /BH /B5× /BD/BC− /BF/BJ/BJ/BE/C3 /BC/CBω /B4 /BD. /BD/BF± /BC. /BE/BC /B5/B1 /BI/BJ/BC/C3 /BC/CBη/prime/B4/BL/BH/BK/B5 /B4 /BL. /BG± /BD. /BG /B5× /BD/BC− /BF/BH/BI/BH/C3−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BJ. /BK± /BD. /BD /B5/B1 /BF/BE/BJ /C3 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BL /B1 /BV/C4/BP/BL/BC/B1 /BF/BE/BF/C3−/CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BK /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/D8/D3/D8/CP/D0 /B4 /BE. /BG± /BC. /BH /B5/B1 /BI/BK/BH /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF/B9/CQ /D3 /CS/DD /B4 /BD. /BH/BF± /BC. /BF/BG /B5/B1 /BI/BK/BH /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B4 /BD. /BH/BK± /BC. /BF/BH /B5/B1 /BG/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /B4 /BD. /BI± /BC. /BI /B5/B1 /BG/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/CB /B9/DB /CP/DA/CT /B4 /BF. /BC± /BC. /BI /B5/B1 /BG/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/CB /B9/DB /CP/DA/CT /D0/D3/D2/CV/BA < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/C8 /B9/DB /CP/DA/CT < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/BW /B9/DB /CP/DA/CT /B4 /BE. /BD± /BC. /BI /B5/B1 /BG/BD/BJ/C3∗/B4/BK/BL/BE/B5−ρ /B7/B4 /BI. /BI± /BE. /BI /B5/B1 /BG/BD/BJ/C3∗/B4/BK/BL/BE/B5−ρ /B7/D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /B4 /BF. /BE± /BD. /BF /B5/B1 /BG/BD/BJ/C3∗/B4/BK/BL/BE/B5−ρ /B7/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /B4 /BF. /BH± /BE. /BC /B5/B1 /BG/BD/BJ/C3∗/B4/BK/BL/BE/B5−ρ /B7/C8 /B9/DB /CP/DA/CT < /BD. /BH /B1 /BV/C4/BP/BL/BC/B1 /BG/BD/BJ/C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/CJ /D7/D7 /CL /B4 /BD. /BD/BH± /BC. /BF/BE /B5/B1 /BG/BK/BG/C3/BD /B4/BD/BG/BC/BC/B5−π /B7< /BD. /BE /B1 /BV/C4/BP/BL/BC/B1 /BF/BK/BI /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /BC< /BF. /BJ /B1 /BV/C4/BP/BL/BC/B1 /BF/BK/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−π /BC/B4 /BD. /BL± /BC. /BL /B5/B1 /BI/BG/BF/C3−π /B7ω /B4 /BF. /BC± /BC. /BI /B5/B1 /BI/BC/BH /C3∗/B4/BK/BL/BE/B5 /BCω /B4 /BD. /BD± /BC. /BH /B5/B1 /BG/BD/BC/C3−π /B7η/prime/B4/BL/BH/BK/B5 /B4 /BJ. /BH± /BD. /BL /B5× /BD/BC− /BF/BG/BJ/BL /C3∗/B4/BK/BL/BE/B5 /BCη/prime/B4/BL/BH/BK/B5 < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BC/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7/C3 /BC/CB /C3 /B7/C3−/B4 /BG. /BJ/BE± /BC. /BF/BE /B5× /BD/BC− /BF/BH/BG/BG/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/B4 /BF. /BD± /BC. /BG /B5× /BD/BC− /BF/DF/C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB /B4 /BI. /BF± /BD. /BL /B5× /BD/BC− /BG/DF/C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /DF/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /DF/C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/B4 /BE. /BD/BJ± /BC. /BD/BH /B5× /BD/BC− /BF/BH/BE/BC/C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/B4 /BD. /BK± /BD. /BD /B5× /BD/BC− /BG/DF /BF /C3 /BC/CB /B4 /BL. /BI± /BD. /BG /B5× /BD/BC− /BG/BH/BF/BL/C3 /B7/C3−/C3−π /B7/B4 /BE. /BE/BE± /BC. /BF/BE /B5× /BD/BC− /BG/BG/BF/BG/C3 /B7/C3− /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BG. /BG± /BD. /BJ /B5× /BD/BC− /BH†/C3−π /B7φ /B8φ→ /C3 /B7/C3−/B4 /BG. /BC± /BD. /BJ /B5× /BD/BC− /BH/BG/BE/BE φ /C3∗/B4/BK/BL/BE/B5 /BC/B8 φ→ /C3 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BC/BI± /BC. /BE/BC /B5× /BD/BC− /BG†/C3 /B7/C3−/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BF± /BD. /BH /B5× /BD/BC− /BH/BG/BF/BG/C3 /BC/CB /C3 /BC/CB /C3±π∓/B4 /BI. /BF± /BD. /BF /B5× /BD/BC− /BG/BG/BE/BJ/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 π /B7π−/B4 /BD. /BF/BL/BJ± /BC. /BC/BE/BJ /B5× /BD/BC− /BF/BL/BE/BE π /BCπ /BC/B4 /BK. /BC± /BC. /BK /B5× /BD/BC− /BG/BL/BE/BF π /B7π−π /BC/B4 /BD. /BG/BG± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BK /BL/BC/BJ ρ /B7π−/B4 /BL. /BK± /BC. /BG /B5× /BD/BC− /BF/BJ/BI/BG ρ /BCπ /BC/B4 /BF. /BJ/BF± /BC. /BE/BE /B5× /BD/BC− /BF/BJ/BI/BG ρ−π /B7/B4 /BG. /BL/BJ± /BC. /BE/BF /B5× /BD/BC− /BF/BJ/BI/BG ρ /B4/BD/BG/BH/BC/B5 /B7π−/B8ρ /B4/BD/BG/BH/BC/B5 /B7→ π /B7π /BC /B4 /BD. /BI± /BE. /BC /B5× /BD/BC− /BH/DF ρ /B4/BD/BG/BH/BC/B5 /BCπ /BC/B8ρ /B4/BD/BG/BH/BC/B5 /BC→ π /B7π− /B4 /BG. /BF± /BD. /BL /B5× /BD/BC− /BH/DF ρ /B4/BD/BG/BH/BC/B5−π /B7/B8ρ /B4/BD/BG/BH/BC/B5−→ π−π /BC /B4 /BE. /BI± /BC. /BG /B5× /BD/BC− /BG/DF ρ /B4/BD/BJ/BC/BC/B5 /B7π−/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→ π /B7π /BC /B4 /BH. /BL± /BD. /BG /B5× /BD/BC− /BG/DF ρ /B4/BD/BJ/BC/BC/B5 /BCπ /BC/B8ρ /B4/BD/BJ/BC/BC/B5 /BC→ π /B7π− /B4 /BJ. /BE± /BD. /BJ /B5× /BD/BC− /BG/DF ρ /B4/BD/BJ/BC/BC/B5−π /B7/B8ρ /B4/BD/BJ/BC/BC/B5−→ π−π /BC /B4 /BG. /BI± /BD. /BD /B5× /BD/BC− /BG/DF/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC /B4/BL/BK/BC/B5 → π /B7π− /B4 /BF. /BI± /BC. /BK /B5× /BD/BC− /BH/DF/CU/BC /B4/BI/BC/BC/B5π /BC/B8 /CU/BC /B4/BI/BC/BC/B5 → π /B7π− /B4 /BD. /BD/BK± /BC. /BE/BD /B5× /BD/BC− /BG/DF/CU/BC /B4/BD/BF/BJ/BC/B5 π /BC/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 → π /B7π− /B4 /BH. /BF± /BE. /BD /B5× /BD/BC− /BH/DF/CU/BC /B4/BD/BH/BC/BC/B5 π /BC/B8 /CU/BC /B4/BD/BH/BC/BC/B5 → π /B7π− /B4 /BH. /BI± /BD. /BH /B5× /BD/BC− /BH/DF/CU/BC /B4/BD/BJ/BD/BC/B5 π /BC/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 → π /B7π− /B4 /BG. /BH± /BD. /BH /B5× /BD/BC− /BH/DF/CU/BE /B4/BD/BE/BJ/BC/B5 π /BC/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 → π /B7π− /B4 /BD. /BL/BC± /BC. /BE/BC /B5× /BD/BC− /BG/DF π /B7π−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BE/BD± /BC. /BF/BH /B5× /BD/BC− /BG/BL/BC/BJ/BFπ /BC< /BF. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BC/BK/BEπ /B7/BEπ−/B4 /BJ. /BG/BG± /BC. /BE/BD /B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BK/BK/BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ π /B7π−π /B7/D8/D3/D8/CP/D0 /B4 /BG. /BG/BJ± /BC. /BF/BD /B5× /BD/BC− /BF/DF/CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ ρ /BCπ /B7/CB /B9/DB /CP/DA/CT /B4 /BF. /BE/BE± /BC. /BE/BH /B5× /BD/BC− /BF/DF/CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ ρ /BCπ /B7/BW /B9/DB /CP/DA/CT /B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/DF/CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ σπ /B7 /B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BG/DF/BEρ /BC/D8/D3/D8/CP/D0 /B4 /BD. /BK/BE± /BC. /BD/BF /B5× /BD/BC− /BF/BH/BD/BK/BEρ /BC/B8/D4 /CP /D6/CP/D0/D0/CT/D0 /CW/CT/D0/CX/CR/CX/D8/CX/CT/D7 /B4 /BK. /BE± /BF. /BE /B5× /BD/BC− /BH/DF/BEρ /BC/B8 /D4 /CT/D6/D4 /CT/D2/CS/CX/CR/D9/D0/CP /D6 /CW/CT/D0/CX/CR/CX/B9/D8/CX/CT/D7 /B4 /BG. /BK± /BC. /BI /B5× /BD/BC− /BG/DF/BEρ /BC/B8 /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /CW/CT/D0/CX/CR/CX/D8/CX/CT/D7 /B4 /BD. /BE/BH± /BC. /BD/BC /B5× /BD/BC− /BF/DF/CA/CT/D7/D3/D2/CP/D2/D8 /B4 π /B7π−/B5π /B7π−/BF/B9/CQ /D3 /CS/DD /D8/D3/D8/CP/D0 /B4 /BD. /BG/BL± /BC. /BD/BE /B5× /BD/BC− /BF/DF σπ /B7π−/B4 /BI. /BD± /BC. /BL /B5× /BD/BC− /BG/DF/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ π /B7π− /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BG/DF/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7π−/B8 /CU/BE→ π /B7π− /B4 /BF. /BI± /BC. /BI /B5× /BD/BC− /BG/DF π /B7π−/BEπ /BC/B4 /BD. /BC/BC± /BC. /BC/BL /B5/B1 /BK/BK/BE ηπ /BC/CJ /DE/DE /CL /B4 /BH. /BJ± /BD. /BG /B5× /BD/BC− /BG/BK/BG/BI ωπ /BC/CJ /DE/DE /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BD/BEπ /B7/BEπ−π /BC/B4 /BG. /BE± /BC. /BH /B5× /BD/BC− /BF/BK/BG/BG ηπ /B7π−/CJ /DE/DE /CL< /BD. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BE/BJ ωπ /B7π−/CJ /DE/DE /CL /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/BJ/BF/BK/BFπ /B7/BFπ−/B4 /BG. /BE± /BD. /BE /B5× /BD/BC− /BG/BJ/BL/BH/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C3 /B7/C3−/B4 /BF. /BL/BF± /BC. /BC/BK /B5× /BD/BC− /BF/BJ/BL/BD/BE /C3 /BC/CB /B4 /BF. /BK± /BC. /BJ /B5× /BD/BC− /BG/BJ/BK/BL/C3 /BC/CB /C3−π /B7/B4 /BF. /BH± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BJ/BF/BL /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3−π /B7< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BC/BK/C3 /BC/CB /C3 /B7π−/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/BJ/BF/BL/C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /B7π−< /BF. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BC/BK /BH/BD /BH/BD/BH/BD /BH/BD/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3 /B7/C3−π /BC/B4 /BF. /BE/BL± /BC. /BD/BG /B5× /BD/BC− /BF/BJ/BG/BF/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→/C3 /B7π /BC /B4 /BD. /BG/BJ± /BC. /BC/BJ /B5× /BD/BC− /BF/DF/C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→/C3−π /BC /B4 /BH. /BD± /BC. /BH /B5× /BD/BC− /BG/DF/B4 /C3 /B7π /BC/B5/CB−wave /C3−/B4 /BE. /BF/BG± /BC. /BD/BJ /B5× /BD/BC− /BF/BJ/BG/BF/B4 /C3−π /BC/B5/CB−wave /C3 /B7/B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BG/BJ/BG/BF/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/B4 /BF. /BH± /BC. /BI /B5× /BD/BC− /BG/DF φπ /BC/B8φ→ /C3 /B7/C3−/B4 /BI. /BD± /BC. /BI /B5× /BD/BC− /BG/DF/C3 /BC/CB /C3 /BC/CBπ /BC< /BH. /BL × /BD/BC− /BG/BJ/BG/BC/C3 /B7/C3−π /B7π−/CJ /CP/CP/CP /CL /B4 /BE. /BG/BF± /BC. /BD/BE /B5× /BD/BC− /BF/BI/BJ/BJ φπ /B7π−/BF/B9/CQ /D3 /CS/DD /B8φ→/C3 /B7/C3− /B4 /BE. /BG± /BE. /BG /B5× /BD/BC− /BH/BI/BD/BG φρ /BC/B8φ→ /C3 /B7/C3−/B4 /BJ. /BD± /BC. /BI /B5× /BD/BC− /BG/BE/BH/BC/C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS /DD /B4 /BH± /BJ /B5× /BD/BC− /BH/BF/BC/BE/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/B4 /BF. /BI± /BC. /BL /B5× /BD/BC− /BG/DF/C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS /DD /B8/C3∗ /BC→ /C3±π∓ /CJ /CQ/CQ/CQ /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BG/BH/BF/BD/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→/C3±π∓ /B4 /BJ± /BH /B5× /BD/BC− /BH/BE/BJ/BE/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8/C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π− /B4 /BK. /BC± /BD. /BK /B5× /BD/BC− /BG/DF/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8/C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π− /B4 /BH. /BG± /BD. /BE /B5× /BD/BC− /BG/DF/C3 /BC/CB /C3 /BC/CBπ /B7π−/B4 /BD. /BF/BC± /BC. /BE/BG /B5× /BD/BC− /BF/BI/BJ/BF/C3 /BC/CB /C3−π /B7π /B7π−< /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BH/BL/BH/C3 /B7/C3−π /B7π−π /BC/B4 /BF. /BD± /BE. /BC /B5× /BD/BC− /BF/BI/BC/BC/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D1/D3/D7/D8 /D3/CU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA φπ /BC/B4 /BJ. /BI± /BC. /BH /B5× /BD/BC− /BG/BI/BG/BH φη /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BG/BG/BK/BL φω < /BE. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BK/CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7 ρ /BCγ < /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BJ/BD ωγ < /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BK φγ /B4 /BE. /BH /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/BI/BH/BG /C3∗/B4/BK/BL/BE/B5 /BCγ < /BJ. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BD/BL/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1/D3 /CS /CT /D7 /A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1/D3 /CS /CT /D7/A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1/D3 /CS /CT /D7 /A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1/D3 /CS /CT /D7/C3 /B7/lscript− ν/lscript /DA/CX/CP /BW /BC< /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3 /B7/D3 /D6 /C3∗/B4/BK/BL/BE/B5 /B7/CT− ν/CT /DA/CX/CP /BW /BC< /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3 /B7π−/BW/BV /B4 /BD. /BG/BK± /BC. /BC/BJ /B5× /BD/BC− /BG/BK/BI/BD/C3 /B7π−/DA/CX/CP /BW/BV/CB /B4 /BD. /BF/BD± /BC. /BC/BK /B5× /BD/BC− /BG/DF/C3 /B7π−/DA/CX/CP /BW /BC< /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /BK/BI/BD/C3 /BC/CBπ /B7π−/CX/D2 /BW /BC→ /BW /BC< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /DF/C3∗/B4/BK/BL/BE/B5 /B7π−/B8/C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7 /BW/BV /B4 /BD. /BC /B7/BD. /BF − /BC. /BG /B5× /BD/BC− /BG/BJ/BD/BD/C3 /B7π−π /BC/BW/BV /B4 /BF. /BC/BH± /BC. /BD/BJ /B5× /BD/BC− /BG/BK/BG/BG/C3 /B7π−π /BC/DA/CX/CP /BW /BC< /BK × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /DF/C3 /B7π−π /B7π−/BW/BV /B4 /BE. /BI/BE /B7/BC. /BE/BD − /BC. /BD/BL /B5× /BD/BC− /BG/BK/BD/BF/C3 /B7π−π /B7π−/DA/CX/CP /BW /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BD/BE µ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1/D3 /CS /CT /D7 /B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1/D3 /CS /CT /D7 /B8/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 γγ /BV/BD < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BF/BE/CT /B7/CT−/BV/BD < /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BF/BE µ /B7µ−/BV/BD < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BL/BE/BI π /BC/CT /B7/CT−/BV/BD < /BG. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BE/BK π /BCµ /B7µ−/BV/BD < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BD/BH η /CT /B7/CT−/BV/BD < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BH/BE ηµ /B7µ−/BV/BD < /BH. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BF/BK π /B7π−/CT /B7/CT−/BV/BD < /BF. /BJ/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BE/BE ρ /BC/CT /B7/CT−/BV/BD < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BJ/BD π /B7π−µ /B7µ−/BV/BD < /BF. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BL/BG ρ /BCµ /B7µ−/BV/BD < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BH/BG ω /CT /B7/CT−/BV/BD < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BK ωµ /B7µ−/BV/BD < /BK. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BH/BD/C3−/C3 /B7/CT /B7/CT−/BV/BD < /BF. /BD/BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BL/BD φ /CT /B7/CT−/BV/BD < /BH. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BH/BG/C3−/C3 /B7µ /B7µ−/BV/BD < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BD/BC φµ /B7µ−/BV/BD < /BF. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BF/BD /C3 /BC/CT /B7/CT−/CJ /D9/D9 /CL< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BI/BI /C3 /BCµ /B7µ−/CJ /D9/D9 /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BH/BE/C3−π /B7/CT /B7/CT−/BV/BD < /BF. /BK/BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BI/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/CJ /D9/D9 /CL< /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BD/BL/C3−π /B7µ /B7µ−/BV/BD < /BF. /BH/BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BE/BL /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/CJ /D9/D9 /CL< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BC/BC π /B7π−π /BCµ /B7µ−/BV/BD < /BK. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BI/BF µ±/CT∓/C4/BY /CJ /CV/CV /CL< /BK. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BL/BE/BL π /BC/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BK. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BE/BG η /CT±µ∓/C4/BY /CJ /CV/CV /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BG/BK π /B7π−/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BD/BD ρ /BC/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BI/BJ ω /CT±µ∓/C4/BY /CJ /CV/CV /CL< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BI/BG/C3−/C3 /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BH/BG φ /CT±µ∓/C4/BY /CJ /CV/CV /CL< /BF. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BG/BK /C3 /BC/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BI/BF/C3−π /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BH. /BH/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BG/BK /C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BK. /BF × /BD/BC− 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/D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BW∗/D7 /B3/D7 /BW±/D7 /BW±/D7 /BW±/D7 /BW±/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/C5/CP/D7/D7 /D1 /BP /BD/BL/BI/BK . /BG/BL± /BC. /BF/BG /C5/CT/CE /B4/CB /BP /BD/BA/BF/B5/D1/BW±/D7− /D1/BW± /BP/BL /BK. /BK/BJ± /BC. /BF/BC /C5/CT/CE /B4/CB /BP /BD/BA/BG/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BH /BC /BC ± /BJ/B5× /BD/BC− /BD/BH/D7 /B4/CB /BP /BD/BA/BF/B5/CRτ /BP /BD/BG/BL . /BLµ /D1/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BTCP /B4 /C3±/C3 /BC/CB /B5/BP /BC. /BC/BG/BL± /BC. /BC/BE/BF/BTCP /B4 /C3 /B7/C3−π±/B5/BP /BC. /BC/BC/BF± /BC. /BC/BD/BG/BTCP /B4 /C3 /B7/C3−π±π /BC/B5/BP− /BC. /BC/BI± /BC. /BC/BG/BTCP /B4 /C3 /BC/CB /C3∓/BEπ±/B5/BP− /BC. /BC/BD± /BC. /BC/BG/BTCP /B4π /B7π−π±/B5/BP /BC. /BC/BE± /BC. /BC/BH/BTCP /B4π±η /B5/BP− /BC. /BC/BK± /BC. /BC/BH/BTCP /B4π±η/prime/B5/BP− /BC. /BC/BI± /BC. /BC/BG/BTCP /B4 /C3±π /BC/B5/BP /BC. /BC/BE± /BC. /BE/BL/BTCP /B4 /C3 /BC/CBπ±/B5/BP /BC. /BE/BJ± /BC. /BD/BD/BTCP /B4 /C3±π /B7π−/B5/BP /BC. /BD/BD± /BC. /BC/BJ/BTCP /B4 /C3±η /B5/BP− /BC. /BE/BC± /BC. /BD/BK/BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5/BP− /BC. /BE± /BC. /BG/CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT/CC /B4 /C3 /BC/CB /C3±π /B7π−/B5/BP− /BC. /BC/BG± /BC. /BC/BJ /CJ /CR/CR/CR /CL/BW /B7/D7 /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /BW /B7/D7 /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/BW /B7/D7 /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7 /BW /B7/D7 /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/D7/D6/BE /BP/BD. /BF/BE± /BC. /BE/BG /B4/CB /BP /BD/BA/BE/B5/D6/DA /BP/BD. /BJ/BE± /BC. /BE/BD/A0/C4 /BB/A0/CC /BP/BC. /BJ/BE± /BC. /BD/BK /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/B8 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D6/CT/D7/D3/D2/CP/D2/CR/CT/CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/CR/D0/D9/CS/CT /CP/D0/D0 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /BW−/D7 /D1/D3 /CS/CT/D7/CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/D4/BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW /B7/D7 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW /B7/D7 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BF /B7/BD /BG − /BD/BE /B5/B1 /DF /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BL ± /BE/BK /B5/B1 /DF/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BC /B7/BD /BK − /BD/BG /B5/B1 /DF/B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BG ± /BD/BJ /B5/B1 /DF η /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CS/CS/CS /CL /B4/BE/BG ± /BG /B5/B1 /DF η/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BK. /BJ± /BE. /BD /B5/B1 /DF φ /CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BI. /BD± /BD. /BI /B5/B1 /DF/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BK /B7 /BI − /BH /B5/B1 /DF/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CT /B7ν/CT < /BD. /BF × /BD/BC− /BG/BL/BC/B1 /BL/BK/BG µ /B7νµ /B4 /BI. /BE± /BC. /BI /B5× /BD/BC− /BF/BL/BK/BD τ /B7ντ /B4 /BI. /BI± /BC. /BI /B5/B1 /BD/BK/BE φ/lscript /B7ν/lscript /CJ /CT/CT/CT /CL /B4 /BE. /BF/BI± /BC. /BE/BI /B5 /B1 /BJ/BE/BC η/lscript /B7ν/lscript /B7η/prime/B4/BL/BH/BK/B5/lscript /B7ν/lscript /CJ /CT/CT/CT /CL /B4 /BF. /BL± /BC. /BJ /B5/B1 /DF η/lscript /B7ν/lscript /CJ /CT/CT/CT /CL /B4 /BE. /BL± /BC. /BI /B5/B1 /BL/BC/BK η/prime/B4/BL/BH/BK/B5/lscript /B7ν/lscript /CJ /CT/CT/CT /CL /B4 /BD. /BC/BE± /BC. /BF/BF /B5 /B1 /BJ/BH/BD/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C3 /B7/C3 /BC/CB /B4 /BD. /BG/BL± /BC. /BC/BL /B5 /B1 /BK/BH/BC/C3 /B7/C3−π /B7/CJ /D5/D5 /CL /B4 /BH. /BH/BC± /BC. /BE/BK /B5 /B1 /BK/BC/BH φπ /B7/CJ /AB/CU/B8/CV/CV/CV /CL /B4 /BG. /BF/BK± /BC. /BF/BH /B5 /B1 /BJ/BD/BE φπ /B7/B8φ→ /C3 /B7/C3−/CJ /AB/CU /CL /B4 /BE. /BD/BK± /BC. /BF/BF /B5 /B1 /BJ/BD/BE/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→/C3−π /B7 /B4 /BE. /BI± /BC. /BG /B5/B1 /BG/BD/BI/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/B4 /BI. /BC± /BE. /BG /B5× /BD/BC− /BF/BJ/BF/BE/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→/C3−π /B7 /B4 /BH. /BD± /BE. /BH /B5× /BD/BC− /BF/BE/BD/BK/C3 /BC /C3 /BCπ /B7/DG /BK/BC/BE/C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/CJ /CV/CV/CV /CL /B4 /BH. /BF± /BD. /BE /B5/B1 /BI/BK/BF/C3 /B7/C3−π /B7π /BC/B4 /BH. /BI± /BC. /BH /B5/B1 /BJ/BG/BK φρ /B7/B8φ→ /C3 /B7/C3−/B4 /BG. /BC /B7 /BD. /BD − /BD. /BE /B5/B1 /BG/BC/BC φπ /B7π /BC/BF /B9 /CQ/D3/CS /DD /B8φ→/C3 /B7/C3−< /BD. /BH /B1 /BL/BC/B1 /BI/BK/BI/C3 /B7/C3−π /B7π /BC/D2/D3/D2/B9φ < /BD/BD /B1 /BL/BC/B1 /BJ/BG/BK/C3 /BC/CB /C3−π /B7π /B7/B4 /BD. /BI/BG± /BC. /BD/BE /B5 /B1 /BJ/BG/BG/C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /CV/CV/CV /CL /B4 /BJ. /BC± /BE. /BH /B5/B1 /BG/BD/BJ/C3 /BC/C3−/BEπ /B7/B4/D2/D3/D2/B9 /C3∗ /B7 /C3∗ /BC/B5 < /BF. /BH /B1 /BL/BC/B1 /BJ/BG/BG/C3 /B7/C3 /BC/CBπ /B7π−/B4 /BL. /BI± /BD. /BF /B5× /BD/BC− /BF/BJ/BG/BG/C3 /B7/C3−π /B7π /B7π−/B4 /BK. /BK± /BD. /BI /B5× /BD/BC− /BF/BI/BJ/BF φπ /B7π /B7π−/B8φ→ /C3 /B7/C3−/B4 /BH. /BL± /BD. /BD /B5× /BD/BC− /BF/BI/BG/BC/C3 /B7/C3−ρ /BCπ /B7/D2/D3/D2/B9φ < /BE. /BI × /BD/BC− /BG/BL/BC/B1 /BE/BG/BL φρ /BCπ /B7/B8φ→ /C3 /B7/C3−/B4 /BI. /BI± /BD. /BF /B5× /BD/BC− /BF/BD/BK/BD φ /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8φ→/C3 /B7/C3−/B8 /CP /B7/BD→ρ /BCπ /B7 /B4 /BJ. /BH± /BD. /BF /B5× /BD/BC− /BF†/C3 /B7/C3−π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BL± /BJ /B5× /BD/BC− /BG/BI/BJ/BF/C3 /BC/CB /C3 /BC/CBπ /B7π /B7π−/B4 /BK. /BG± /BF. /BH /B5× /BD/BC− /BG/BI/BI/BL/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7 π /B7π /BC< /BI × /BD/BC− /BG/BL/BC/B1 /BL/BJ/BH π /B7π /B7π−/B4 /BD. /BD/BD± /BC. /BC/BK /B5 /B1 /BL/BH/BL ρ /BCπ /B7/D2/D3/D8 /D7/CT/CT/D2 /BK/BE/BH π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT /CJ /CW/CW/CW /CL /B4 /BL. /BJ± /BD. /BD /B5× /BD/BC− /BF/BL/BH/BL/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE→π /B7π−/B4 /BD. /BD± /BC. /BI /B5× /BD/BC− /BF/BH/BH/BL ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /BC→π /B7π−/B4 /BJ± /BI /B5× /BD/BC− /BG/BG/BE/BD π /B7π /B7π−π /BC< /BD/BG /B1 /BL/BC/B1 /BL/BF/BH ηπ /B7/CJ /CV/CV/CV /CL /B4 /BD. /BH/BK± /BC. /BE/BD /B5 /B1 /BL/BC/BE ωπ /B7/CJ /CV/CV/CV /CL /B4 /BE. /BH± /BC. /BL /B5× /BD/BC− /BF/BK/BE/BE/BFπ /B7/BEπ−/B4 /BK. /BC± /BC. /BL /B5× /BD/BC− /BF/BK/BL/BL π /B7π /B7π−π /BCπ /BC/DG /BL/BC/BE ηρ /B7/CJ /CV/CV/CV /CL /B4/BD/BF. /BC± /BE. /BE /B5/B1 /BJ/BE/BG ηπ /B7π /BC/BF /B9 /CQ/D3/CS /DD /CJ /CV/CV/CV /CL< /BH /B1 /BL/BC/B1 /BK/BK/BI/BFπ /B7/BEπ−π /BC/B4 /BG. /BL± /BF. /BE /B5/B1 /BK/BH/BI η/prime/B4/BL/BH/BK/B5π /B7/CJ /CV/CV/CV /CL /B4 /BF. /BK± /BC. /BG /B5/B1 /BJ/BG/BF/BFπ /B7/BEπ−/BEπ /BC/DG /BK/BC/BF η/prime/B4/BL/BH/BK/B5ρ /B7/CJ /CV/CV/CV /CL /B4/BD/BE. /BE± /BE. /BC /B5/B1 /BG/BI/BH η/prime/B4/BL/BH/BK/B5π /B7π /BC/BF /B9 /CQ/D3/CS /DD /CJ /CV/CV/CV /CL< /BD. /BK /B1 /BL/BC/B1 /BJ/BE/BC /BH/BF /BH/BF/BH/BF /BH/BF/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6/D8 /CW /D6 /CT /CT /C3 /B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6/D8 /CW /D6 /CT /CT /C3 /B3/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6 /D8/CW/D6/CT/CT /C3 /B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6 /D8/CW/D6/CT/CT /C3 /B3/D7/C3 /B7π /BC/B4 /BK. /BE± /BE. /BE /B5× /BD/BC− /BG/BL/BD/BJ/C3 /BC/CBπ /B7/B4 /BD. /BE/BH± /BC. /BD/BH /B5× /BD/BC− /BF/BL/BD/BI/C3 /B7η /B4 /BD. /BG/BD± /BC. /BF/BD /B5× /BD/BC− /BF/BK/BF/BH/C3 /B7η/prime/B4/BL/BH/BK/B5 /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/BI/BG/BI/C3 /B7π /B7π−/B4 /BI. /BL± /BC. /BH /B5× /BD/BC− /BF/BL/BC/BC/C3 /B7ρ /BC/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/BJ/BG/BH/C3 /B7ρ /B4/BD/BG/BH/BC/B5 /BC/B8ρ /BC→π /B7π−/B4 /BJ. /BG± /BE. /BI /B5× /BD/BC− /BG/DF/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗ /BC→/C3 /B7π− /B4 /BD. /BH/BC± /BC. /BE/BI /B5× /BD/BC− /BF/BJ/BJ/BH/C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/B8 /C3∗ /BC→/C3 /B7π− /B4 /BD. /BF/BC± /BC. /BF/BD /B5× /BD/BC− /BF/DF/C3∗/B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗ /BC→/C3 /B7π− /B4 /BH± /BG /B5× /BD/BC− /BG/DF/C3 /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BF/BL/BC/BC/C3 /BC/CBπ /B7π /B7π−/B4 /BF. /BC± /BD. /BD /B5× /BD/BC− /BF/BK/BJ/BC/C3 /B7/C3 /B7/C3−/B4 /BG. /BL± /BD. /BJ /B5× /BD/BC− /BG/BI/BE/BK φ /C3 /B7/B8φ→ /C3 /B7/C3−< /BE. /BK × /BD/BC− /BG/BL/BC/B1 /BI/BC/BJ/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/C3 /B7/C3 /B7π−/B4 /BE. /BL± /BD. /BD /B5× /BD/BC− /BG/BK/BC/BH/BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT /BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT /BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D4 /D2 /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/BE/BL/BH/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1/D3 /CS /CT /D7 /B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1/D3 /CS /CT /D7 /B8/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 π /B7/CT /B7/CT−/CJ /D9/D9 /CL< /BE. /BJ × /BD/BC− /BG/BL/BC/B1 /BL/BJ/BL π /B7µ /B7µ−/CJ /D9/D9 /CL< /BE. /BI × /BD/BC− /BH/BL/BC/B1 /BL/BI/BK/C3 /B7/CT /B7/CT−/BV/BD < /BD. /BI × /BD/BC− /BF/BL/BC/B1 /BL/BE/BE/C3 /B7µ /B7µ−/BV/BD < /BF. /BI × /BD/BC− /BH/BL/BC/B1 /BL/BC/BL/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/BV/BD < /BD. /BG × /BD/BC− /BF/BL/BC/B1 /BJ/BI/BH π /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BI. /BD × /BD/BC− /BG/BL/BC/B1 /BL/BJ/BI/C3 /B7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BI. /BF × /BD/BC− /BG/BL/BC/B1 /BL/BD/BL π−/CT /B7/CT /B7/C4 < /BI. /BL × /BD/BC− /BG/BL/BC/B1 /BL/BJ/BL π−µ /B7µ /B7/C4 < /BE. /BL × /BD/BC− /BH/BL/BC/B1 /BL/BI/BK π−/CT /B7µ /B7/C4 < /BJ. /BF × /BD/BC− /BG/BL/BC/B1 /BL/BJ/BI/C3−/CT /B7/CT /B7/C4 < /BI. /BF × /BD/BC− /BG/BL/BC/B1 /BL/BE/BE/C3−µ /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BH/BL/BC/B1 /BL/BC/BL/C3−/CT /B7µ /B7/C4 < /BI. /BK × /BD/BC− /BG/BL/BC/B1 /BL/BD/BL/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BD. /BG × /BD/BC− /BF/BL/BC/B1 /BJ/BI/BH /BW∗±/D7 /BW∗±/D7 /BW∗±/D7 /BW∗±/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BR /BR/B5/C2 /C8/CX/D7 /D2/CP/D8/D9/D6/CP/D0/B8 /DB/CX/CS/D8/CW /CP/D2/CS /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BD−/BA/C5/CP/D7/D7 /D1 /BP /BE/BD/BD/BE . /BF± /BC. /BH/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/D1/BW∗±/D7− /D1/BW±/D7 /BP/BD /BG /BF . /BK± /BC. /BG /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BD. /BL/C5 /CT /CE /B8 /BV /C4/BP /BL /BC /B1/BW∗−/D7 /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/BW∗ /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗ /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW∗ /B7/D7 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW∗ /B7/D7 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BW /B7/D7γ /B4/BL/BG. /BE± /BC. /BJ/B5 /B1 /BD/BF/BL/BW /B7/D7π /BC/B4 /BH. /BK± /BC. /BJ /B5/B1 /BG/BK /BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5± /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC /B7/B5/C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C2 /C8/CX/D7 /D2/CP/D8/D9/D6/CP/D0/B8 /D0/D3 /DB /D1/CP/D7/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BC /B7/BA/C5/CP/D7/D7 /D1 /BP /BE/BF/BD/BJ . /BK± /BC. /BI/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/D1/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±− /D1/BW±/D7 /BP /BF/BG/BL . /BF± /BC. /BI/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BF. /BK/C5 /CT /CE /B8 /BV /C4/BP /BL /BH /B1/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BW /B7/D7π /BC/D7/CT/CT/D2 /BE/BL/BK/BW /B7/D7π /BCπ /BC/D2/D3/D8 /D7/CT/CT/D2 /BE/BC/BH /BW/D7 /BD /B4/BE/BG/BI/BC/B5±/BW/D7 /BD /B4/BE/BG/BI/BC/B5±/BW/D7 /BD /B4/BE/BG/BI/BC/B5±/BW/D7 /BD /B4/BE/BG/BI/BC/B5± /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BG/BH/BL . /BI± /BC. /BI/C5 /CT /CE /B4/CB /BP /BD/BA/BD/B5/D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /BP/BF /BG /BJ . /BE± /BC. /BK/C5 /CT /CE /B4/CB /BP /BD/BA/BE/B5/D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7 /BP/BG /BL /BD . /BD± /BC. /BJ /C5/CT/CE /B4 /CB/BP/BD /BA /BD /B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BF. /BH/C5 /CT /CE /B8 /BV /C4/BP /BL /BH /B1 /BW/D7 /BD /B4/BE/BG/BI/BC/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BW∗ /B7/D7π /BC/B4/BG/BK± /BD/BD /B5/B1 /BE/BL/BJ/BW /B7/D7γ /B4/BD/BK± /BG /B5/B1 /BG/BG/BE/BW /B7/D7π /B7π−/B4 /BG. /BF± /BD. /BF/B5 /B1 /CB/BP/BD/BA/BD /BF/BI/BF/BW∗ /B7/D7γ < /BK /B1 /BV/C4/BP/BL/BC/B1 /BF/BE/BF/BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7γ /B4 /BF. /BJ /B7 /BH. /BD − /BE. /BG /B5/B1 /BD/BF/BK /BW/D7 /BD /B4/BE/BH/BF/BI/B5±/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/BW/D7 /BD /B4/BE/BH/BF/BI/B5± /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD /B7/B5/C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BE/BH/BF/BH . /BF/BH± /BC. /BF/BG± /BC. /BH/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BE. /BF/C5 /CT /CE /B8 /BV /C4/BP /BL /BC /B1/BW/D7 /BD 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/DB/CX/CS/D8/CW /CP/D2/CS /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BE /B7/BA/C5/CP/D7/D7 /D1 /BP /BE/BH/BJ/BE . /BI± /BC. /BL /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC ± /BH /C5/CT/CE /B4/CB /BP /BD/BA/BF/B5/BW/D7 /BE /B4/BE/BH/BJ/BF/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BW /BC/C3 /B7/D7/CT/CT/D2 /BG/BF/BH/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/D2/D3/D8 /D7/CT/CT/D2 /BE/BG/BG /BU/C7/CC/CC/C7/C5 /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5 /C5/BX/CB/C7/C6/CB/BU/C7/CC/CC/C7/C5 /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5 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/CT/CR/D6/CT/CP/D8/CT/CS /D8 /DB /D3 /D2/CT/DB /D7/CT/CR/D8/CX/D3/D2/D7/BM /CK /BU±/BB /BU /BC/BT/CS/D1/CX/DC/D8/D9/D6/CTꜼ /CU/D3 /D6 /A7 /B4/BG /CB /B5/D6/CT/D7/D9/D0/D8/D7 /CP/D2/CS /CK /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CTꜼ /CU/D3 /D6 /D6/CT/D7/D9/D0/D8/D7/CP/D8 /CW/CX/CV/CW/CT/D6 /CT/D2/CT/D6/CV/CX/CT/D7/BA /C5/D3/D7/D8 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CP/D2/CSχ/CQ /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD /CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /BT/CS/D1/CX/DC/D8/D9/D6/CT /D7/CT/CR/D8/CX/D3/D2/D7/BA/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /CS/CP/D8/CP /CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /BU /BC/D7/CT/CR/D8/CX/D3/D2/B8 /DB/CW/CX/D0/CT /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV /CS/CP/D8/CP /CP/D2/CS /BU /B9 /BU /D1/CX/DC/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6/CP /BU /BC/BB /BU /BC/D7 /CP/CS/D1/CX/DC/D8/D9/D6/CT/CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /BU /BC/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CS/CP/D8/CP /CP /D6/CT /CU/D3/D9/D2/CS /CX/D2/D8/CW/CT /BU±/B8 /BU /BC/B8 /CP/D2/CS /BU±/BU /BC/BT/CS/D1/CX/DC/D8/D9/D6/CT /D7/CT/CR/D8/CX/D3/D2/D7/BA /CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /CP /D6/CT/CU/D3/D9/D2/CS /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT /BU/CP /D6/DD /D3/D2 /D7/CT/CR/D8/CX/D3/D2/BA/CC/CW/CT /D3 /D6/CV/CP/D2/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BU /D7/CT/CR/D8/CX/D3/D2/D7 /CX/D7 /D2/D3 /DB /CP/D7 /CU/D3/D0/D0/D3 /DB/D7/B8 /DB/CW/CT/D6/CT/CQ/D9/D0/D0/CT/D8/D7 /CX/D2/CS/CX/CR/CP/D8/CT /D4/CP /D6/D8/CX/CR/D0/CT /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CQ /D6/CP/CR/CZ /CT/D8/D7 /CX/D2/CS/CX/CR/CP/D8/CT /D6/CT/B9/DA/CX/CT/DB/D7/BA • /BU±/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /BU /BC/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV/B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /BU±/BU /BC/BT/CS/D1/CX/DC/D8/D9/D6/CT/D7/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BH/BG /BH/BG/BH/BG /BH/BG/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT • /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CT/D7/D1/CT/CP/D2 /D0/CX/CU/CT/B8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /BU∗/D1/CP/D7/D7 • /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/D1/CP/D7/D7 • /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/D1/CP/D7/D7 • /BU /BC/D7/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV/B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /BU∗/D7/D1/CP/D7/D7 • /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/D1/CP/D7/D7 • /BU /BK/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/D1/CP/D7/D7 • /BU±/CR/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BT /D8 /CT/D2/CS /D3/CU /BU/CP /D6/DD /D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BM • /A3/CQ/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /A6/CQ/D1/CP/D7/D7 • /A6∗/CQ/D1/CP/D7/D7 • /A4 /BC/CQ /B8 /A4−/CQ/D1/CP/D7/D7 • /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CT/D1/CT/CP/D2 /D0/CX/CU/CT/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BU±/BU±/BU±/BU± /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1/BU± /BP /BH/BE/BJ/BL . /BD/BH± /BC. /BF/BD /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ/BU± /BP/B4 /BD. /BI/BF/BK± /BC. /BC/BD/BD/B5× /BD/BC− /BD/BE/D7/CRτ /BP /BG/BL/BD . /BDµ /D1/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /BC. /BC/BD/BJ± /BC. /BC/BD/BI /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5/BP /BC. /BC/BL± /BC. /BC/BK/BTCP /B4 /BU /B7→ /C2/ψρ /B7/B5/BP− /BC. /BD/BD± /BC. /BD/BG/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP− /BC. /BC/BG/BK± /BC. /BC/BF/BF/BT/BV/C8 /B4 /BU /B7→η/CR /C3 /B7/B5/BP− /BC. /BD/BI± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5/BP− /BC. /BC/BE/BH± /BC. /BC/BE/BG/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP /BC. /BC/BK± /BC. /BE/BD/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5π /B7/B5/BP /BC. /BC/BJ± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→χ/CR /BC /C3 /B7/B5/BP− /BC. /BC/BJ± /BC. /BE/BC/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5/BP− /BC. /BC/BC/BL± /BC. /BC/BF/BF/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP /BC. /BH± /BC. /BH/BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5/BP− /BC. /BC/BC/BK± /BC. /BC/BC/BK/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5/BP /BC. /BC/BF/BH± /BC. /BC/BE/BG/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5/BP /BC. /BC/BD/BJ± /BC. /BC/BE/BI/BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5/BP /BC. /BC/BJ± /BC. /BC/BG/D6B /B4 /BU /B7→ /BW /BC/C3 /B7/B5/BP /BC. /BD/BG± /BC. /BC/BI δB /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /BP /BD/BF/BH ± /BE/BI /CS/CT/CV/D6/CT/CT/D7/D6B /B4 /BU /B7→ /BW/C3∗ /B7/B5/BP /BC. /BH/BI /B7/BC. /BE/BG − /BC. /BD/BK δB /B4 /BU /B7→ /BW/C3∗ /B7/B5 /BP /BE/BG/BF ± /BH/BC /CS/CT/CV/D6/CT/CT/D7/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5/BP/BC. /BL /B7/BC. /BK − /BC. /BI/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP− /BC. /BE± /BC. /BI/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5/BP /BC. /BF/BC /B7/BC. /BF/BC − /BC. /BE/BI/BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5/BP− /BC. /BC/BE± /BC. /BD/BH/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5/BP /BC. /BE/BE± /BC. /BD/BG /B4/CB /BP /BD/BA/BG/B5/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5/BP− /BC. /BC/BL± /BC. /BD/BC /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5/BP− /BC. /BC/BD/BG± /BC. /BC/BD/BH/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5/BP− /BC. /BC/BE± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5/BP− /BC. /BC/BL± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BP− /BC. /BC/BL± /BC. /BC/BL/D6∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BP/BC. /BD/BJ± /BC. /BC/BK δ∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 /BP /BE/BL/BL ± /BF/BD /CS/CT/CV/D6/CT/CT/D7/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5/BP− /BC. /BD/BH± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5/BP /BC. /BD/BF± /BC. /BF/BD/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP− /BC. /BC/BK± /BC. /BE/BD/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP− /BC. /BF± /BC. /BG/BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW∗ /BC/B5/BP− /BC. /BD/BH± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW /BC/B5/BP− /BC. /BC/BI± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW∗ /BC/B5/BP /BC. /BD/BF± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW /BC/B5/BP− /BC. /BD/BF± /BC. /BD/BG/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5/BP /BC. /BC/BC/BL± /BC. /BC/BE/BL /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5/BP/BC. /BC/BE/BJ± /BC. /BC/BF/BE/BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5/BP /BC. /BC/BD/BI± /BC. /BC/BD/BL/BT/BV/C8 /B4 /BU /B7→η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B5/BP /BC. /BF/BC /B7/BC. /BF/BF − /BC. /BF/BJ/BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5/BP− /BC. /BE/BJ± /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP/BC. /BC/BE± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B5/BP /BC. /BC/BH± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B5/BP− /BC. /BG/BH± /BC. /BF/BC/BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5/BP /BC. /BC/BE± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5/BP /BC. /BC/BG± /BC. /BE/BL/BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5/BP− /BC. /BC/BK± /BC. /BD/BC /B4/CB /BP /BD/BA/BK/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5/BP /BC. /BC/BE/BF± /BC. /BC/BF/BD /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5/BP− /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /B4/CB /BP /BD/BA/BD/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /B7/B5/BP− /BC. /BH/BL± /BC. /BE/BE/BT/BV/C8 /B4 /BU /B7→ /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7/B5/BP− /BC. /BC/BG± /BC. /BC/BJ/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5/BP /BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5/BP/BC. /BC/BC± /BC. /BC/BJ /B4/CB /BP /BE/BA/BG/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BCρ /B7/B5/BP /B4− /BC. /BD/BE± /BC. /BD/BJ/B5× /BD/BC− /BI/BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5/BP /BC. /BC/BD± /BC. /BD/BJ/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/BP/BC. /BE/BC± /BC. /BF/BD/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B5/BP− /BC. /BF/BG± /BC. /BE/BD/BT/BV/C8 /B4 /BU /B7→ /CP /B7/BD /C3 /BC/B5/BP/BC. /BD/BE± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B5/BP− /BC. /BC/BD± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5/BP /BC. /BD/BE± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BD /C3 /B7/B5/BP− /BC. /BG/BI± /BC. /BE/BC/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5/BP− /BC. /BC/BG± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−π /B7/B5/BP /BC. /BC/BC± /BC. /BD/BC/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5/BP− /BC. /BC/BD/BJ± /BC. /BC/BF/BC/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/C3 /B7/C3−/B5/BP/BC. /BD/BD± /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7π /B7π−/B5/BP /BC. /BC/BJ± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5/BP− /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5/BP− /BC. /BC/BD± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7γ /B5/BP− /BC. /BE/BI± /BC. /BD/BH/BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5/BP− /BC. /BD/BF± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5/BP /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5/BP− /BC. /BC/BD± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5/BP− /BC. /BC/BJ± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5/BP /BC. /BC/BC± /BC. /BE/BH/BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5/BP /BC. /BC/BE± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5/BP− /BC. /BC/BK± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BDπ /B7/B5/BP /BC. /BC/BH± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5/BP− /BC. /BC/BG± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5/BP /BC. /BC/BG± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5/BP− /BC. /BD/BI± /BC. /BC/BJ /B4/CB /BP /BD/BA/BD/B5/BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5/BP /BC. /BE/BD± /BC. /BD/BH/BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5/BP /BC. /BC/BD± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→η/primeρ /B7/B5/BP− /BC. /BC/BG± /BC. /BE/BK/BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5/BP /BC. /BC/BC± /BC. /BC/BG/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5/BP− /BC. /BD/BI± /BC. /BC/BJ/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5/BP/BC. /BF/BE± /BC. /BD/BG/BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5/BP /BC. /BD/BJ± /BC. /BD/BJ/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5/BP− /BC. /BC/BJ± /BC. /BE/BE/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/lscript /B7/lscript−/B5/BP/BC. /BC/BF± /BC. /BE/BF γ /B4 /BU /B7→ /BW /B4∗ /B5/C3 /B4∗ /B5/B7/B5 /BP /B4/BH/BJ ± /BD/BJ/B5◦ /BH/BH /BH/BH/BH/BH /BH/BH/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BU−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /C5/D3 /CS/CT/D7 /DB/CW/CX/CR/CW /CS/D3 /D2/D3/D8/CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT /D3/CU /D8/CW/CT /BU /CP /D6/CT /D0/CX/D7/D8/CT/CS /CX/D2 /D8/CW/CT /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX/D7/CT/CR/D8/CX/D3/D2/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB /CP/D7/D7/D9/D1/CT /BH/BC/B1 /BU /BC /BU /BC/CP/D2/CS /BH/BC/B1 /BU /B7/BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CF /CT /CW/CP/DA/CT /CP/D8/D8/CT/D1/D4/D8/CT/CS /D8/D3 /CQ /D6/CX/D2/CV /D3/D0/CS/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/D9/D4 /D8/D3 /CS/CP/D8/CT /CQ /DD /D6/CT/D7/CR/CP/D0/CX/D2/CV /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /A7 /B4/BG /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D8/D3 /BH/BC/BM/BH/BC/CP/D2/CS /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /BW /B8 /BW/D7 /B8 /BW∗/B8/CP /D2 /CS ψ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7/DB/CW/CT/D2/CT/DA/CT/D6 /D8/CW/CX/D7 /DB /D3/D9/D0/CS /CP/AB/CT/CR/D8 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT/D7 /CP/D2/CS /CQ /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /BA/C1/D2/CS/CT/D2/D8/CP/D8/CX/D3/D2 /CX/D7 /D9/D7/CT/CS /D8/D3 /CX/D2/CS/CX/CR/CP/D8/CT /CP /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /D3/CU /CP /D4 /D6/CT/DA/CX/D3/D9/D7 /D6/CT/CP/CR/D8/CX/D3/D2/BA /BT/D0/D0/D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/B9/D8/CX/D3/D2/D7 /D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/CW/CP/D8 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BU /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BU /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BD/BC. /BL/BL± /BC. /BE/BK /B5/B1 /DF/CT /B7ν/CT /CG/CR /B4 /BD/BC. /BK± /BC. /BG /B5/B1 /DF/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BG± /BC. /BK /B5/B1 /DF /BW /BC/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BE. /BE/BJ± /BC. /BD/BD /B5/B1 /BE/BF/BD/BC /BW /BCτ /B7ντ /B4 /BJ± /BG /B5× /BD/BC− /BF/BD/BL/BD/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BC/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BI. /BC/BJ± /BC. /BE/BL /B5/B1 /BE/BE/BH/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BCτ /B7ντ /B4 /BE. /BE± /BC. /BI /B5/B1 /BD/BK/BF/BL/BW−π /B7/lscript /B7ν/lscript /B4 /BG. /BE± /BC. /BH /B5× /BD/BC− /BF/BE/BF/BC/BI /BW∗/BC /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript×/BU/B4 /BW∗ /BC/BC→ /BW /B7π−/B5 /B4 /BE. /BG± /BC. /BJ /B5× /BD/BC− /BF/DF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript×/BU/B4 /BW∗ /BC/BE→ /BW /B7π−/B5 /B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BF/BE/BC/BI/BI/BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5 /B4 /BD. /BL/BL± /BC. /BE/BK /B5/B1 /DF/BW∗−π /B7/lscript /B7ν/lscript /B4 /BI. /BD± /BC. /BI /B5× /BD/BC− /BF/BE/BE/BH/BG /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW /BC/BD→/BW∗ /B7π−/B5 /B4 /BG. /BC± /BC. /BJ /B5× /BD/BC− /BF/BE/BC/BK/BG /BW/prime/BD /B4/BE/BG/BF/BC/B5 /BC/lscript /B7ν/lscript×/BU/B4 /BW/prime /BC/BD→ /BW∗ /B7π−/B5< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript×/BU/B4 /BW∗ /BC/BE→ /BW∗ /B7π−/B5 /B4 /BD. /BK± /BC. /BJ /B5× /BD/BC− /BF/BE/BC/BI/BI π /BC/lscript /B7ν/lscript /B4 /BJ. /BJ± /BD. /BE /B5× /BD/BC− /BH/BE/BI/BF/BK η/lscript /B7ν/lscript < /BD. /BC/BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BD η/prime/lscript /B7ν/lscript /B4 /BE. /BJ± /BD. /BC /B5× /BD/BC− /BG/BE/BH/BH/BF ω/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BD. /BF± /BC. /BI /B5× /BD/BC− /BG/BE/BH/BK/BE ρ /BC/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BD. /BE/BK± /BC. /BD/BK /B5× /BD/BC− /BG/BE/BH/BK/BF/D4 /D4/CT /B7ν/CT < /BH. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BJ/CT /B7ν/CT < /BL. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC µ /B7νµ < /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BL τ /B7ντ /B4 /BD. /BG± /BC. /BG /B5× /BD/BC− /BG/BE/BF/BG/BD/CT /B7ν/CTγ < /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC µ /B7νµγ < /BH. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BL/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/BW /BC/CG /B4 /BK. /BI± /BC. /BJ /B5/B1 /DF /BW /BC/CG /B4 /BJ/BL ± /BG /B5/B1 /DF/BW /B7/CG /B4 /BE. /BH± /BC. /BH /B5/B1 /DF/BW−/CG /B4 /BL. /BL± /BD. /BE /B5/B1 /DF/BW /B7/D7 /CG /B4 /BJ. /BL /B7/BD. /BG − /BD. /BF /B5/B1 /DF/BW−/D7 /CG /B4 /BD. /BD/BC /B7/BC. /BG/BH − /BC. /BF/BE /B5/B1 /DF/A3 /B7/CR /CG /B4 /BE. /BD /B7/BC. /BL − /BC. /BI /B5/B1 /DF /A3−/CR /CG /B4 /BE. /BK /B7/BD. /BD − /BC. /BL /B5/B1 /DF /CR/CG /B4 /BL/BJ ± /BG /B5/B1 /DF/CR/CG /B4 /BE/BF. /BG /B7/BE. /BE − /BD. /BK /B5/B1 /DF /CR/CR/CG /B4/BD/BE/BC ± /BI /B5/B1 /DF/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3/CS /CT /D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3/CS /CT /D7 /BW /BCπ /B7/B4 /BG. /BK/BG± /BC. /BD/BH /B5× /BD/BC− /BF/BE/BF/BC/BK/BW/BV/C8 /B4/B7 /BD/B5π /B7/CJ /CY/CY/CY /CL /B4 /BD. /BL/BI± /BC. /BF/BG /B5× /BD/BC− /BF/DF/BW/BV/C8 /B4− /BD/B5π /B7/CJ /CY/CY/CY /CL /B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BF/DF /BW /BCρ /B7/B4 /BD. /BF/BG± /BC. /BD/BK /B5/B1 /BE/BE/BF/BJ /BW /BC/C3 /B7/B4 /BG. /BC/BE± /BC. /BE/BD /B5× /BD/BC− /BG/BE/BE/BK/BC/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/CJ /CY/CY/CY /CL /B4 /BD. /BK/BD± /BC. /BE/BJ /B5× /BD/BC− /BG/DF/BW/BV/C8 /B4− /BD/B5 /C3 /B7/CJ /CY/CY/CY /CL /B4 /BD. /BJ/BF± /BC. /BE/BF /B5× /BD/BC− /BG/DF/CJ /C3−π /B7/CL/BWπ /B7/CJ /CZ/CZ/CZ /CL /B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BH/DF/CJπ /B7π−π /BC/CL/BW /C3−/B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BI/DF /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BH. /BF± /BC. /BG /B5× /BD/BC− /BG/BE/BE/BD/BF/BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/CJ /CY/CY/CY /CL /B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BG/DF/BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/CJ /CY/CY/CY /CL /B4 /BH. /BE± /BD. /BE /B5× /BD/BC− /BG/DF /BW /BC/C3 /B7 /C3 /BC/B4 /BH. /BH± /BD. /BI /B5× /BD/BC− /BG/BE/BD/BK/BL /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BJ. /BH± /BD. /BJ /B5× /BD/BC− /BG/BE/BC/BJ/BD /BW /BCπ /B7π /B7π−/B4 /BD. /BD± /BC. /BG /B5/B1 /BE/BE/BK/BL /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BH± /BG /B5× /BD/BC− /BF/BE/BE/BK/BL /BW /BCπ /B7ρ /BC/B4 /BG. /BE± /BF. /BC /B5× /BD/BC− /BF/BE/BE/BC/BJ /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BG± /BG /B5× /BD/BC− /BF/BE/BD/BE/BF /BW /BCωπ /B7/B4 /BG. /BD± /BC. /BL /B5× /BD/BC− /BF/BE/BE/BC/BI/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7/B4 /BD. /BF/BH± /BC. /BE/BE /B5× /BD/BC− /BF/BE/BE/BG/BJ/BW−π /B7π /B7/B4 /BD. /BC/BE± /BC. /BD/BI /B5× /BD/BC− /BF/BE/BE/BL/BL/BW /B7/C3 /BC< /BH. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BE/BJ/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B4 /BH. /BD/BL± /BC. /BE/BI /B5× /BD/BC− /BF/BE/BE/BH/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/B4 /BG. /BH± /BD. /BE /B5× /BD/BC− /BF/BE/BD/BG/BL /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/B4 /BL. /BK± /BD. /BJ /B5× /BD/BC− /BF/BE/BD/BK/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BD/BI± /BC. /BF/BF /B5× /BD/BC− /BG/BE/BE/BE/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BK. /BD± /BD. /BG /B5× /BD/BC− /BG/BE/BD/BH/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7 /C3 /BC< /BD. /BC/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/BE/BC/BC/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−/B4 /BD. /BC/BF± /BC. /BD/BE /B5/B1 /BE/BE/BF/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BD. /BL± /BC. /BH /B5/B1 /BE/BC/BI/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ−π /B7π /B7π /BC/B4 /BD. /BK± /BC. /BG /B5/B1 /BE/BE/BD/BL /BW∗ /BC/BFπ /B7/BEπ−/B4 /BH. /BJ± /BD. /BE /B5× /BD/BC− /BF/BE/BD/BL/BI/BW∗/B4/BE/BC/BD/BC/B5 /B7π /BC< /BD. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BH/BH/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC< /BL. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BE/BE/BH/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π /BC/B4 /BD. /BH± /BC. /BJ /B5/B1 /BE/BE/BF/BH/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π /B7π−/B4 /BE. /BI± /BC. /BG /B5× /BD/BC− /BF/BE/BE/BD/BJ /BW∗∗ /BCπ /B7/CJ /D0/D0/D0 /CL /B4 /BH. /BL± /BD. /BF /B5× /BD/BC− /BF/DF /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7/B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BE/BC/BK/BD /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5 /B4 /BD. /BL /B7/BC. /BH − /BC. /BI /B5× /BD/BC− /BG/BE/BC/BK/BD /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7 × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5 /B4 /BF. /BG± /BC. /BK /B5× /BD/BC− /BG/DF /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7 × /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5 /B4 /BI. /BD± /BD. /BL /B5× /BD/BC− /BG/BE/BD/BD/BF /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7 × /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5 /B4 /BI. /BK± /BD. /BH /B5× /BD/BC− /BG/DF /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7 × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5 /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BG/DF /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7 × /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5 /B4 /BH. /BC± /BD. /BE /B5× /BD/BC− /BG/DF /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5< /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BC/BK/BD /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BL/BH /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7< /BD. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BI/BF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BC/BI/BF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7< /BG. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BJ/BI /BW /BC/BW /B7/D7 /B4 /BD. /BC/BF± /BC. /BD/BJ /B5/B1 /BD/BK/BD/BH/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BJ. /BH /B7/BE. /BE − /BD. /BJ /B5× /BD/BC− /BG/BD/BI/BC/BH/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BJ. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BC/BH/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BL± /BJ /B5× /BD/BC− /BG/BD/BH/BD/BD/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/B4 /BF. /BD /B7/BD. /BC − /BC. /BL /B5× /BD/BC− /BF/DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BG. /BK /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BG/DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→/BW /B7/D7π /B7π−/B5< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5< /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BL. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/B4 /BD. /BE/BC± /BC. /BF/BC /B5/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BD. /BG /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/DF /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5 /B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/BD/BG/BG/BJ /BH/BI /BH/BI/BH/BI /BH/BI/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5 /B4 /BH. /BH± /BD. /BI /B5× /BD/BC− /BG/BD/BF/BF/BK /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BE. /BF± /BD. /BD /B5× /BD/BC− /BG/BD/BG/BG/BJ /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7×/BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5 /B4 /BD. /BD/BF /B7/BC. /BE/BI − /BC. /BF/BI /B5× /BD/BC− /BF/DF /BW∗ /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BF. /BL± /BE. /BI /B5× /BD/BC− /BG/BD/BF/BF/BK /BW∗ /BC/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BC/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BC/BI /BW /BC/BW∗ /B7/D7 /B4 /BJ. /BK± /BD. /BI /B5× /BD/BC− /BF/BD/BJ/BF/BG /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7 /B4 /BK. /BG± /BD. /BJ /B5× /BD/BC− /BF/BD/BJ/BF/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7 /B4 /BD. /BJ/BH± /BC. /BE/BF /B5/B1 /BD/BI/BH/BC/BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/B4 /BE. /BJ± /BD. /BE /B5/B1 /DF /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B4 /BK. /BD± /BD. /BJ /B5× /BD/BC− /BG/BD/BJ/BD/BF /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7< /BD. /BF/BC /B1 /BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BE /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B4 /BF. /BL± /BC. /BH /B5× /BD/BC− /BG/BD/BJ/BL/BE /BW /BC/BW /B7/B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BG/BD/BK/BI/BI /BW /BC/BW /B7/C3 /BC< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BH/BJ/BD/BW /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/B4 /BI. /BF± /BD. /BJ /B5× /BD/BC− /BG/BD/BJ/BL/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/C3 /BC< /BI. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BJ/BG /BW /BC /BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BH. /BE± /BD. /BE /B5× /BD/BC− /BF/BD/BG/BJ/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BJ. /BK± /BE. /BI /B5× /BD/BC− /BF/BD/BF/BI/BE /BW /BC/BW /BC/C3 /B7/B4 /BE. /BD/BC± /BC. /BE/BI /B5× /BD/BC− /BF/BD/BH/BJ/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /BC/C3 /B7< /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BK/BD /BW /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BJ± /BD. /BC /B5× /BD/BC− /BF/BD/BG/BK/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BH. /BF± /BD. /BI /B5× /BD/BC− /BF/BD/BF/BI/BK/BW−/BW /B7/C3 /B7< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BJ/BC/BW−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /B7< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BJ/BH/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/C3 /B7/B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/BD/BG/BJ/BH/BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /B7< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BF/BI/BF/B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3 /B4 /BF. /BH± /BC. /BI /B5/B1 /DF/BW /B7/D7π /BC/B4 /BD. /BI± /BC. /BI /B5× /BD/BC− /BH/BE/BE/BJ/BC/BW∗ /B7/D7π /BC< /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BD/BH/BW /B7/D7η < /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BF/BH/BW∗ /B7/D7η < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BJ/BK/BW /B7/D7ρ /BC< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BL/BJ/BW∗ /B7/D7ρ /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BK/BW /B7/D7ω < /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BL/BH/BW∗ /B7/D7ω < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BI/BW /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BJ/BL/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BD/BG/BW /B7/D7φ < /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BD/BG/BD/BW∗ /B7/D7φ < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BC/BJ/BL/BW /B7/D7 /C3 /BC< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BG/BD/BW∗ /B7/D7 /C3 /BC< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BK/BG/BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BJ/BE/BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BD/BE/BW−/D7π /B7/C3 /B7< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BE/BE/BE/BW∗−/D7π /B7/C3 /B7< /BL. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BI/BG/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BK/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BJ/BI/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 η/CR /C3 /B7/B4 /BL. /BD± /BD. /BF /B5× /BD/BC− /BG/BD/BJ/BH/BF η/CR /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BE /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/BD/BI/BG/BK η/CR /B4/BE /CB /B5 /C3 /B7/B4 /BF. /BG± /BD. /BK /B5× /BD/BC− /BG/BD/BF/BE/BC/C2/ψ /B4/BD /CB /B5 /C3 /B7/B4 /BD. /BC/BC/BJ± /BC. /BC/BF/BH/B5× /BD/BC− /BF/BD/BI/BK/BF/C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/B4 /BD. /BC/BJ± /BC. /BD/BL /B5× /BD/BC− /BF/CB/BP/BD/BA/BL /BD/BI/BD/BE/CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→/C2/ψπ /B7π−/B5< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BG/BC/BD/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7< /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→/C2/ψπ /B7π−/B5 /B4 /BD. /BD/BG± /BC. /BE/BC /B5× /BD/BC− /BH/BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5 /B4 /BF. /BF± /BD. /BC /B5× /BD/BC− /BI/BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5 < /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→/BW /B7/BW−/B5< /BG. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BG/BD/BD/BG/BC /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5 /B4 /BD. /BJ± /BC. /BI /B5× /BD/BC− /BG/BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7 × /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5< /BJ. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BD/BG/BC/CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→/C2/ψ /B4/BD /CB /B5π /B7π /BC/B5 /CJ /D1/D1/D1 /CL< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→/C2/ψπ /B7π−/B5< /BE. /BL × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /DF/CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→/C2/ψγ /B5< /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→/C2/ψγ /B5< /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BG/BF± /BC. /BC/BK /B5× /BD/BC− /BF/BD/BH/BJ/BD/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BF/BD/BF/BL/BC/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BC/BK/C2/ψ /B4/BD /CB /B5η /C3 /B7/B4 /BD. /BC/BK± /BC. /BF/BF /B5× /BD/BC− /BG/BD/BH/BC/BL/C2/ψ /B4/BD /CB /B5η/prime/C3 /B7< /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BE/BJ/BF/C2/ψ /B4/BD /CB /B5φ /C3 /B7/B4 /BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/CB/BP/BD/BA/BE /BD/BE/BE/BJ/C2/ψ /B4/BD /CB /B5π /B7/B4 /BG. /BL± /BC. /BI /B5× /BD/BC− /BH/CB/BP/BD/BA/BH /BD/BJ/BE/BJ/C2/ψ /B4/BD /CB /B5ρ /B7/B4 /BH. /BC± /BC. /BK /B5× /BD/BC− /BH/BD/BI/BD/BD/C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BJ/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BD/BH/C2/ψ /B4/BD /CB /B5 /D4 /A3 /B4 /BD. /BD/BK± /BC. /BF/BD /B5× /BD/BC− /BH/BH/BI/BJ/C2/ψ /B4/BD /CB /B5 /A6 /BC/D4 < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C2/ψ /B4/BD /CB /B5 /BW /B7< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BJ/BC/C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BI/BI/BH ψ /B4/BE /CB /B5 /C3 /B7/B4 /BI. /BG/BK± /BC. /BF/BH /B5× /BD/BC− /BG/BD/BE/BK/BG ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BI. /BJ± /BD. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BF /BD/BD/BD/BH ψ /B4/BE /CB /B5 /C3 /B7π /B7π−/B4 /BD. /BL± /BD. /BE /B5× /BD/BC− /BF/BD/BD/BJ/BK ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/B4 /BG. /BL± /BD. /BF /B5× /BD/BC− /BG/BD/BE/BD/BK ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5 /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BD/BE/BD/BK ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5 /B4 /BL. /BG± /BF. /BH /B5× /BD/BC− /BH/BD/BE/BD/BK χ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5 < /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /DF χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/B4 /BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /B5× /BD/BC− /BG/BD/BG/BJ/BK χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7< /BE. /BK/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF χ/CR /BE /C3 /B7< /BE. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF χ/CR /BD /B4/BD /C8 /B5π /B7/B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BH/BD/BG/BI/BJ χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/B4 /BG. /BL± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BD/BG/BD/BE χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BF. /BI± /BC. /BL /B5× /BD/BC− /BG/BD/BE/BI/BH/CW/CR /C3 /B7< /BF. /BK × /BD/BC− /BH/DF/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /BCπ /B7/B4 /BE. /BF/BD± /BC. /BD/BC /B5× /BD/BC− /BH/BE/BI/BD/BG/C3 /B7π /BC/B4 /BD. /BE/BL± /BC. /BC/BI /B5× /BD/BC− /BH/BE/BI/BD/BH η/prime/C3 /B7/B4 /BJ. /BC/BE± /BC. /BE/BH /B5× /BD/BC− /BH/BE/BH/BE/BK η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BG. /BL± /BE. /BC /B5× /BD/BC− /BI/BE/BG/BJ/BE η /C3 /B7/B4 /BE. /BJ± /BC. /BL /B5× /BD/BC− /BI/CB/BP/BF/BA/BF /BE/BH/BK/BK η /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BL/BF± /BC. /BD/BI /B5× /BD/BC− /BH/BE/BH/BF/BG η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BH/DF η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B4 /BL. /BD± /BF. /BC /B5× /BD/BC− /BI/BE/BG/BD/BG ω /C3 /B7/B4 /BI. /BJ± /BC. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BK /BE/BH/BH/BJ ω /C3∗/B4/BK/BL/BE/B5 /B7< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BF/CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ ηπ /B7/B5< /BF. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B4 /BD. /BC/BL± /BC. /BD/BK /B5× /BD/BC− /BH/CB/BP/BE/BA/BD /BE/BH/BI/BE/C3∗/B4/BK/BL/BE/B5 /B7π /BC/B4 /BI. /BL± /BE. /BG /B5× /BD/BC− /BI/BE/BH/BI/BE/C3 /B7π−π /B7/B4 /BH. /BH± /BC. /BJ /B5× /BD/BC− /BH/CB/BP/BE/BA/BI /BE/BI/BC/BL/C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BI /B7/BI − /BG /B5× /BD/BC− /BI/CB/BP/BI/BA/BD /BE/BI/BC/BL/C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5 /B4 /BL. /BE /B7/BC. /BK − /BD. /BD /B5× /BD/BC− /BI/BE/BH/BE/BG/CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/B4 /BD. /BF /B7/BC. /BG − /BC. /BH /B5× /BD/BC− /BI/DF/CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7×/BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5< /BD. /BC/BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7×/BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 →π /B7π−/B5< /BD. /BD/BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 → π /B7π−/B5< /BG. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BL/BK/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7×/BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →π /B7π−/B5< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BL/BE/C3 /B7ρ /BC/B4 /BG. /BE± /BC. /BH /B5× /BD/BC− /BI/BE/BH/BH/BL/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B4 /BG. /BJ± /BC. /BH /B5× /BD/BC− /BH/BE/BG/BG/BH/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7< /BI. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BH /BH/BJ /BH/BJ/BH/BJ /BH/BJ/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7< /BG. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BK/C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BH/BK/C3−π /B7π /B7< /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BL/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BH. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BL/C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7< /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BD/C3 /BCπ /B7π /BC< /BI. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BL/C3 /BCρ /B7/B4 /BK. /BC± /BD. /BH /B5× /BD/BC− /BI/BE/BH/BH/BK/C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/B4 /BJ. /BH± /BD. /BC /B5× /BD/BC− /BH/BE/BH/BH/BI/C3∗/B4/BK/BL/BE/B5 /B7ρ /BC< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BG/C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B4 /BH. /BE± /BD. /BF /B5× /BD/BC− /BI/BE/BG/BI/BK/CP /B7/BD /C3 /BC/B4 /BF. /BH± /BC. /BJ /B5× /BD/BC− /BH/DF/C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B4 /BL. /BE± /BD. /BH /B5× /BD/BC− /BI/BE/BH/BC/BG/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BJ. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BG/C3/BD /B4/BD/BG/BC/BC/B5 /B7ρ /BC< /BJ. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BJ/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7ρ /BC< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BD/C3 /B7 /C3 /BC/B4 /BD. /BF/BI± /BC. /BE/BJ /B5× /BD/BC− /BI/BE/BH/BL/BF /C3 /BC/C3 /B7π /BC< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK/C3 /B7/C3 /BC/CB /C3 /BC/CB /B4 /BD. /BD/BH± /BC. /BD/BF /B5× /BD/BC− /BH/BE/BH/BE/BD/C3 /BC/CB /C3 /BC/CBπ /B7< /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BJ/C3 /B7/C3−π /B7/B4 /BH. /BC± /BC. /BJ /B5× /BD/BC− /BI/BE/BH/BJ/BK/C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BG/BC/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BE/BD/C3 /B7/C3 /B7π−< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK/C3 /B7/C3 /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK. /BJ/BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK/CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5 /B4 /BL. /BD± /BE. /BC /B5× /BD/BC− /BI/DF/C3∗ /B7π /B7/C3−< /BD. /BD/BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BG/C3∗ /B7/C3 /B7π−< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BG/C3 /B7/C3−/C3 /B7/B4 /BF. /BF/BJ± /BC. /BE/BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BG /BE/BH/BE/BE/C3 /B7φ /B4 /BK. /BF± /BC. /BJ /B5× /BD/BC− /BI/BE/BH/BD/BI/CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 →/C3 /B7/C3−/B5< /BE. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BG/CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7×/BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 → /C3 /B7/C3−/B5< /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BL/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7×/BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /B7/C3−/B5< /BG. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BL/BE/CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7×/BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5 /B4 /BG. /BF± /BC. /BJ /B5× /BD/BC− /BI/DF φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 →/C3 /B7/C3−/B5< /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BG/CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 →/C3 /B7/C3−/B5 /B4 /BD. /BJ± /BD. /BC /B5× /BD/BC− /BI/BE/BF/BE/BL/C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BK /B7/BC. /BL − /BD. /BI /B5× /BD/BC− /BH/CB/BP/BF/BA/BF /BE/BH/BE/BE/C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/B4 /BF. /BI± /BC. /BH /B5× /BD/BC− /BH/BE/BG/BI/BI/C3∗/B4/BK/BL/BE/B5 /B7φ /B4 /BD. /BC/BH± /BC. /BD/BH /B5× /BD/BC− /BH/CB/BP/BD/BA/BG /BE/BG/BI/BC/C3/BD /B4/BD/BG/BC/BC/B5 /B7φ < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BL/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ < /BF. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BE/C3 /B7φφ /B4 /BG. /BL /B7/BE. /BG − /BE. /BE /B5× /BD/BC− /BI/CB/BP/BE/BA/BL /BE/BF/BC/BI η/primeη/prime/C3 /B7< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /B7γ /B4 /BG. /BC/BF± /BC. /BE/BI /B5× /BD/BC− /BH/BE/BH/BI/BG/C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ /B4 /BG. /BF± /BD. /BF /B5× /BD/BC− /BH/BE/BG/BK/BI η /C3 /B7γ /B4 /BL. /BG± /BD. /BD /B5× /BD/BC− /BI/BE/BH/BK/BK η/prime/C3 /B7γ < /BG. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF φ /C3 /B7γ /B4 /BF. /BH± /BC. /BI /B5× /BD/BC− /BI/BE/BH/BD/BI/C3 /B7π−π /B7γ /B4 /BE. /BJ/BI± /BC. /BE/BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BE /BE/BI/BC/BL/C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ /B4 /BE. /BC /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/BE/BH/BI/BE/C3 /B7ρ /BCγ < /BE. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BH/BL/C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BL/C3 /BCπ /B7π /BCγ /B4 /BG. /BI± /BC. /BH /B5× /BD/BC− /BH/BE/BI/BC/BL/C3/BD /B4/BD/BG/BC/BC/B5 /B7γ < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BF/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7γ /B4 /BD. /BG± /BC. /BG /B5× /BD/BC− /BH/BE/BG/BG/BJ/C3∗/B4/BD/BI/BK/BC/B5 /B7γ < /BD. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BC/C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ < /BF. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BD/C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ < /BL. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BG/BG/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 ρ /B7γ /B4 /BK. /BK /B7/BE. /BL − /BE. /BH /B5× /BD/BC− /BJ/BE/BH/BK/BF π /B7π /BC/B4 /BH. /BJ± /BC. /BH /B5× /BD/BC− /BI/CB/BP/BD/BA/BG /BE/BI/BF/BI π /B7π /B7π−/B4 /BD. /BI/BE± /BC. /BD/BH /B5× /BD/BC− /BH/BE/BI/BF/BC ρ /BCπ /B7/B4 /BK. /BJ± /BD. /BD /B5× /BD/BC− /BI/BE/BH/BK/BD π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BG/BJ π /B7/CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BK. /BE± /BE. /BH /B5× /BD/BC− /BI/BE/BG/BK/BG ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7< /BE. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BG /CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 → π /B7π−/B5< /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BC/CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5 → π /B7π−/B5< /BG. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BC π /B7π /BCπ /BC< /BK. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BD ρ /B7π /BC/B4 /BD. /BC/BL± /BC. /BD/BG /B5× /BD/BC− /BH/BE/BH/BK/BD π /B7π−π /B7π /BC< /BG. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BE/BD ρ /B7ρ /BC/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BH /BE/BH/BE/BF ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BJ/CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/B4 /BE. /BI± /BC. /BJ /B5× /BD/BC− /BH/BE/BG/BL/BG/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/B4 /BE. /BC± /BC. /BI /B5× /BD/BC− /BH/BE/BG/BL/BG/CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5 /B4 /BI. /BJ± /BE. /BC /B5× /BD/BC− /BI/DF ωπ /B7/B4 /BI. /BL± /BC. /BH /B5× /BD/BC− /BI/BE/BH/BK/BC ωρ /B7/B4 /BD. /BC/BI /B7/BC. /BE/BI − /BC. /BE/BF /B5× /BD/BC− /BH/BE/BH/BE/BE ηπ /B7/B4 /BG. /BG± /BC. /BG /B5× /BD/BC− /BI/CB/BP/BD/BA/BD /BE/BI/BC/BL η/primeπ /B7/B4 /BE. /BJ± /BD. /BC /B5× /BD/BC− /BI/CB/BP/BE/BA/BD /BE/BH/BH/BD η/primeρ /B7/B4 /BK. /BJ /B7/BF. /BL − /BF. /BD /B5× /BD/BC− /BI/BE/BG/BL/BE ηρ /B7/B4 /BH. /BG± /BD. /BL /B5× /BD/BC− /BI/CB/BP/BD/BA/BI /BE/BH/BH/BF φπ /B7< /BE. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BF/BL φρ /B7< /BD. /BI × /BD/BC− /BH/BE/BG/BK/BC/CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BH. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5 < /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF π /B7π /B7π /B7π−π−< /BK. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BK ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7< /BI. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BF ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BD/BC π /B7π /B7π /B7π−π−π /BC< /BI. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BL/BE/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BF /B1 /BV/C4/BP/BL/BC/B1 /BE/BF/BF/BH/BV/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5 /D1/D3 /CS/CT/D7/CW±/BP /C3±/D3 /D6π±/CW /B7π /BC/B4 /BD. /BI /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/BE/BI/BF/BI ω /CW /B7/B4 /BD. /BF/BK /B7/BC. /BE/BJ − /BC. /BE/BG /B5× /BD/BC− /BH/BE/BH/BK/BC/CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5 < /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/D4 /D4π /B7/B4 /BD. /BI/BE± /BC. /BE/BC /B5× /BD/BC− /BI/BE/BG/BF/BL/D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BL/D4 /D4π /B7π /B7π−< /BH. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BJ/BC/D4 /D4/C3 /B7/B4 /BH. /BL± /BC. /BH /B5× /BD/BC− /BI/CB/BP/BD/BA/BH /BE/BF/BG/BK/A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4×/BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5 /CJ /D2/D2/D2 /CL< /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /DF/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5 /CJ /D2/D2/D2 /CL< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BH/D4 /A3 /B4/BD/BH/BE/BC/B5 < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BE/BE/D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BK/D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BI. /BI± /BE. /BF /B5× /BD/BC− /BI/CB/BP/BD/BA/BF /BE/BE/BD/BH/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BJ. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BC/BH/BL/D4 /A3 < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BC/D4 /A3γ /B4 /BE. /BH /B7/BC. /BH − /BC. /BG /B5× /BD/BC− /BI/BE/BG/BF/BC/D4 /A3π /BC/B4 /BF. /BC /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BI/BE/BG/BC/BE/D4 /A6 /B4/BD/BF/BK/BH/B5 /BC< /BG. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BE/A1 /B7 /A3 < /BK. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /DF/D4 /A6γ < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BD/BF/D4 /A3π /B7π−< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BJ/A3 /A3π /B7< /BE. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BH/BK/A3 /A3/C3 /B7/B4 /BE. /BL /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BI/BE/BE/BH/BD /A1 /BC/D4 < /BD. /BF/BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BC/BE/A1 /B7/B7 /D4 < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BC/BE/BW /B7/D4 /D4 < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BK/BI/BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4 < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BK/BI /A3−/CR /D4π /B7/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BG/BD/BL/BK/BC /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BL/BE/BK /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/B4 /BH. /BL± /BD. /BL /B5× /BD/BC− /BH/DF /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/B4 /BG. /BJ± /BD. /BI /B5× /BD/BC− /BH/DF/B4 /A3−/CR /D4 /B5sπ /B7/CJ /D3/D3/D3 /CL /B4 /BF. /BL± /BD. /BF /B5× /BD/BC− /BH/DF /A3−/CR /D4π /B7π /BC/B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BF/BD/BL/BF/BH /A3−/CR /D4π /B7π /B7π−/B4 /BE. /BF± /BC. /BJ /B5× /BD/BC− /BF/BD/BK/BK/BC /A3−/CR /D4π /B7π /B7π−π /BC< /BD. /BF/BG /B1 /BV/C4/BP/BL/BC/B1 /BD/BK/BE/BE /BH/BK /BH/BK/BH/BK /BH/BK/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A3 /B7/CR /A3−/CR /C3 /B7/B4 /BJ± /BG /B5× /BD/BC− /BG/DF /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4 /B4 /BF. /BJ± /BD. /BF /B5× /BD/BC− /BH/BD/BL/BF/BK /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4 < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BL/BC/BG /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/B4 /BG. /BG± /BD. /BK /B5× /BD/BC− /BG/BD/BK/BL/BI /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/B4 /BG. /BG± /BD. /BJ /B5× /BD/BC− /BG/BD/BK/BG/BH /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/B4 /BE. /BK± /BD. /BE /B5× /BD/BC− /BG/BD/BK/BG/BH /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5 /B4 /BH. /BI /B7/BE. /BJ − /BE. /BG /B5× /BD/BC− /BH/BD/BD/BG/BF /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5 /B4 /BG. /BC± /BD. /BI /B5× /BD/BC− /BH/BD/BD/BG/BF/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 π /B7/lscript /B7/lscript−/BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π /B7/CT /B7/CT−/BU/BD < /BD. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π /B7µ /B7µ−/BU/BD < /BE. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BF π /B7ν ν /BU/BD < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK/C3 /B7/lscript /B7/lscript−/BU/BD /CJ /CX/CX/CX /CL /B4 /BG. /BG /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD /BE/BI/BD/BI/C3 /B7/CT /B7/CT−/BU/BD /B4 /BG. /BL± /BD. /BC /B5× /BD/BC− /BJ/BE/BI/BD/BI/C3 /B7µ /B7µ−/BU/BD /B4 /BF. /BL /B7/BD. /BC − /BC. /BL /B5× /BD/BC− /BJ/BE/BI/BD/BE/C3 /B7 νν /BU/BD < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BI ρ /B7ν ν /BU/BD < /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BF/C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/BU/BD /CJ /CX/CX/CX /CL /B4 /BJ± /BH /B5× /BD/BC− /BJ/BE/BH/BI/BG K∗ /B4/BK/BL/BE/B5 /B7ν ν /BU/BD < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/BU/BD /B4 /BK± /BK /B5× /BD/BC− /BJ/BE/BH/BI/BG/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/BU/BD /B4 /BK /B7/BI − /BG /B5× /BD/BC− /BJ/BE/BH/BI/BC π /B7/CT /B7µ−/C4/BY < /BI. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ π /B7/CT−µ /B7/C4/BY < /BI. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ π /B7/CT±µ∓/C4/BY < /BD. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ/C3 /B7/CT /B7µ−/C4/BY < /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3 /B7/CT−µ /B7/C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3 /B7/CT±µ∓/C4/BY < /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3 /B7µ±τ∓/C4/BY < /BJ. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BE/BL/BK/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/C4/BY < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/C4/BY < /BL. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF π−/CT /B7/CT /B7/C4 < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π−µ /B7µ /B7/C4 < /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BF π−/CT /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ ρ−/CT /B7/CT /B7/C4 < /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BF ρ−µ /B7µ /B7/C4 < /BH. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK ρ−/CT /B7µ /B7/C4 < /BF. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BE/C3−/CT /B7/CT /B7/C4 < /BD. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BI/C3−µ /B7µ /B7/C4 < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BE/C3−/CT /B7µ /B7/C4 < /BE. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/C4 < /BE. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BG/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BK. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BC/C3∗/B4/BK/BL/BE/B5−/CT /B7µ /B7/C4 < /BG. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF /BU /BC/BU /BC/BU /BC/BU /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1/BU /BC /BP /BH/BE/BJ/BL . /BH/BF± /BC. /BF/BF /C5/CT/CE/D1/BU /BC− /D1/BU± /BP/BC. /BF/BJ± /BC. /BE/BG /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ/BU /BC /BP/B4 /BD. /BH/BF/BC± /BC. /BC/BC/BL/B5× /BD/BC− /BD/BE/D7/CRτ /BP /BG/BH/BK . /BJµ /D1 τ/BU /B7 /BBτ/BU /BC /BP/BD. /BC/BJ/BD± /BC. /BC/BC/BL /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 χ/CS /BP/BC. /BD/BK/BJ/BK± /BC. /BC/BC/BE/BG/A1 /D1/BU /BC /BP /D1/BU /BC/C0− /D1/BU /BC/C4 /BP/B4 /BC. /BH/BC/BJ± /BC. /BC/BC/BH/B5× /BD/BC /BD/BE/AMh /D7− /BD/BP/B4 /BF. /BF/BF/BJ± /BC. /BC/BF/BF/B5× /BD/BC− /BD/BC/C5/CT/CE/DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC /BP/BC. /BJ/BJ/BI± /BC. /BC/BC/BK/CA/CT/parenleftbig λ/BV/C8//vextendsingle/vextendsingleλ/BV/C8/vextendsingle/vextendsingle/parenrightbig/CA/CT/B4/DE/B5 /BP /BC . /BC/BD± /BC. /BC/BH/A1/A0 /CA/CT/B4/DE/B5 /BP − /BC. /BC/BC/BJ± /BC. /BC/BC/BG/CA/CT/B4/DE/B5 /BP /BC . /BC/BC± /BC. /BD/BE/C1/D1/B4/DE/B5 /BP − /BC. /BC/BD/BH± /BC. /BC/BC/BK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5/BP /B4− /BC. /BD± /BD. /BG/B5× /BD/BC− /BF/BT/CC/ /BV/C8 /BP/BC. /BC/BC/BH± /BC. /BC/BD/BK/BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BP− /BC. /BC/BI± /BC. /BC/BL /B4/CB /BP /BD/BA/BJ/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5/BP− /BC. /BD/BC/BD± /BC. /BC/BD/BH/BT/BV/C8 /B4 /BU /BC→η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B5/BP− /BC. /BC/BK± /BC. /BE/BH/BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5/BP/BC. /BD/BL± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ /C3 /BC/C3 /BC/B5/BP/B4− /BC. /BI± /BC. /BJ/B5× /BD/BC− /BI/BT/BV/C8 /B4 /BU /BC→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B5/BP /BC. /BC/BI± /BC. /BD/BF/BT/BV/C8 /B4 /BU /BC→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/BP− /BC. /BC/BJ± /BC. /BD/BL/BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5/BP− /BC. /BC/BK± /BC. /BE/BG /B4 /CB/BP/BD /BA /BJ /B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5/BP/BC. /BC/BJ± /BC. /BD/BD/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5/BP− /BC. /BC/BH± /BC. /BD/BG/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B5/BP /BC. /BC/BL± /BC. /BD/BL/BT/BV/C8 /B4 /BU /BC→ /CP−/BD /C3 /B7/B5/BP− /BC. /BD/BI± /BC. /BD/BE/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5/BP /BC. /BC/BJ± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5/BP /BC. /BC/BD± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5/BP− /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5/BP /BC. /BE± /BC. /BG/BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5/BP/BC. /BD/BJ± /BC. /BD/BH/BT/BV/C8 /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/BP− /BC. /BD/BE± /BC. /BD/BH/BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5/BP /BC. /BC/BK± /BC. /BD/BE /B4/CB /BP /BE/BA/BC/B5/BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5/BP− /BC. /BD/BI± /BC. /BE/BF /B4/CB /BP /BD/BA/BJ/B5/BT/BV/C8 /B4 /BU /BC→ρ /BCπ /BC/B5/BP− /BC. /BH± /BC. /BH/BT/BV/C8 /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/B5/BP− /BC. /BC/BJ± /BC. /BC/BJ/BT/BV/C8 /B4 /BU /BC→ /CQ/BDπ /B7/B5/BP− /BC. /BC/BH± /BC. /BD/BC/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5/BP− /BC. /BC/BK± /BC. /BD/BH/BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5/BP /BC. /BD/BD± /BC. /BD/BG/BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5/BP− /BC. /BC/BE± /BC. /BD/BC/BT/BV/C8 /B4 /BU /BC→ /CQ/BD /C3 /B7/B5/BP− /BC. /BC/BJ± /BC. /BD/BE/BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/BP /BC. /BE/BF± /BC. /BD/BF/CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/BP− /BC. /BH/BH± /BC. /BE/BD/BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BP /BC. /BC/BD±/BC. /BE/BI /B4/CB /BP /BE/BA/BC/B5/CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BP− /BC. /BJ/BG± /BC. /BD/BL/BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP /BC. /BC/BE± /BC. /BD/BC/CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP− /BC. /BI/BJ± /BC. /BD/BK/BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP− /BC. /BC/BH± /BC. /BD/BG/CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP− /BC. /BJ/BE± /BC. /BE/BC/BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP /BC. /BE± /BC. /BJ/CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BP− /BD. /BK± /BD. /BD/BV /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/BP /BC. /BC/BD± /BC. /BE/BL/CB /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/BP /BC. /BD± /BC. /BG/BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/BP− /BC. /BG± /BC. /BH /B4/CB /BP /BF/BA/BD/B5/CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/BP− /BC. /BK/BD± /BC. /BE/BL /B4/CB /BP /BD/BA/BD/B5/BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/BP− /BC. /BD/BD± /BC. /BE/BC/CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/BP− /BC. /BI/BL± /BC. /BE/BH/BV/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/BP− /BC. /BE/BF± /BC. /BD/BI/CB/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/BP− /BC. /BH/BI± /BC. /BE/BG/CB/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/BP− /BD. /BF± /BC. /BK/BV/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/BP− /BC. /BG± /BC. /BG/BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/BP− /BC. /BC/BG± /BC. /BE/BC /B4/CB /BP /BE/BA/BH/B5/CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/BP /BC. /BG/BF± /BC. /BD/BJ /B4/CB /BP /BD/BA/BH/B5/BVη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/BP− /BC. /BC/BL± /BC. /BC/BK /B4 /CB/BP/BD /BA /BH /B5/CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/BP/BC. /BI/BD± /BC. /BC/BJ/BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/BP− /BC. /BE/BH± /BC. /BF/BD /B4/CB /BP /BD/BA/BI/B5/CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/BP /BC. /BF/BH± /BC. /BE/BL/BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/BP− /BC. /BC/BF± /BC. /BE/BI /B4/CB /BP /BD/BA/BL/B5/CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/BP− /BC. /BC/BE± /BC. /BE/BD /B4/CB /BP /BD/BA/BD/B5/BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/BP− /BC. /BD/BH± /BC. /BD/BI /B4/CB /BP /BD/BA/BD/B5/CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/BP− /BC. /BG± /BC. /BH /B4/CB /BP /BE/BA/BH/B5/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/BP /BC. /BC/BJ± /BC. /BC/BK/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/BP− /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /BP /BC . /BC/BD± /BC. /BC/BL /BH/BL /BH/BL/BH/BL /BH/BL/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/BP− /BC. /BI/BH± /BC. /BD/BE/BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/BP− /BC. /BC/BD± /BC. /BD/BE/CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/BP /BC. /BF/BL± /BC. /BD/BJ/BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/BP /BC. /BD/BG± /BC. /BD/BD/CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/BP /BC. /BF/BK± /BC. /BD/BL/BV /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/BP /BC. /BE± /BC. /BH/CB /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/BP /BC. /BJ± /BC. /BJ/BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/BP /BC. /BC± /BC. /BG /B4/CB /BP /BE/BA/BD/B5/CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/BP− /BC. /BC/BD± /BC. /BF/BC/BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/BP− /BC. /BD/BE± /BC. /BF/BC /B4/CB /BP /BD/BA/BK/B5/CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/BP− /BC. /BE/BJ± /BC. /BE/BI/BV /B4 /BU /BC→ρ /BCγ /B5/BP /BC. /BG± /BC. /BH/CB /B4 /BU /BC→ρ /BCγ /B5/BP− /BC. /BK± /BC. /BJ/BVππ /B4 /BU /BC→π /B7π−/B5/BP− /BC. /BF/BK± /BC. /BD/BJ /B4/CB /BP /BE/BA/BI/B5/CBππ /B4 /BU /BC→π /B7π−/B5 /CBππ /B4 /BU /BC→π /B7π−/B5/CBππ /B4 /BU /BC→π /B7π−/B5 /CBππ /B4 /BU /BC→π /B7π−/B5/BP− /BC. /BI/BD± /BC. /BC/BK/BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5/BP− /BC. /BG/BK± /BC. /BF/BC/BVρπ /B4 /BU /BC→ρ /B7π−/B5/BP /BC. /BC/BD± /BC. /BD/BG /B4/CB /BP /BD/BA/BL/B5/CBρπ /B4 /BU /BC→ρ /B7π−/B5/BP /BC. /BC/BD± /BC. /BC/BL/A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5/BP /BC. /BF/BJ± /BC. /BC/BK/A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5/BP− /BC. /BC/BH± /BC. /BD/BC/BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/BP− /BC. /BD± /BC. /BJ/CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/BP/BC. /BD± /BC. /BG/BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/BP− /BC. /BD/BC± /BC. /BD/BJ/CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/BP /BC. /BF/BJ± /BC. /BE/BE/A1 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/BP /BC. /BE/BI± /BC. /BD/BJ/A1 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/BP− /BC. /BD/BG± /BC. /BE/BE/BV /B4 /BU /BC→ /CQ−/BD /C3 /B7/B5/BP− /BC. /BE/BE± /BC. /BE/BG/A1 /BV /B4 /BU /BC→ /CQ−/BDπ /B7/B5/BP− /BD. /BC/BG± /BC. /BE/BG/BVρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/BP/BC. /BI± /BC. /BH/CBρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/BP /BC. /BE± /BC. /BI/BVρρ /B4 /BU /BC→ρ /B7ρ−/B5/BP− /BC. /BC/BH± /BC. /BD/BF/CBρρ /B4 /BU /BC→ρ /B7ρ−/B5/BP− /BC. /BC/BI± /BC. /BD/BJ/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CR /CR/C3 /BC/B5/BP /BC. /BL/BK/BK± /BC. /BC/BE/BC/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5< /BC. /BE/BH/B8 /BV/C4 /BP /BL/BH/B1/CR/D3/D7 /BEβ /B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/BP /BD. /BJ /B7/BC. /BJ − /BC. /BL /B4/CB /BP /BD/BA/BI/B5/CR/D3/D7 /BEβ /B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/BP /BD. /BC /B7/BC. /BI − /BC. /BJ /B4 /CB/BP/BD /BA /BK /B5/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/BP− /BC. /BC/BF/BJ± /BC. /BC/BD/BE/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/BP− /BC. /BC/BC/BI± /BC. /BC/BD/BI/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/BP− /BC. /BC/BG/BI± /BC. /BC/BE/BF/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/BP− /BC. /BC/BE/BE± /BC. /BC/BE/BD/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/BP− /BC. /BC/BE/BG± /BC. /BC/BF/BE/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/BP− /BC. /BD/BC± /BC. /BC/BI/D7/CX/D2/B4/BEβ /B5 /D7/CX/D2/B4/BEβ /B5/D7/CX/D2/B4/BEβ /B5 /D7/CX/D2/B4/BEβ /B5/BP/BC. /BI/BJ/BK± /BC. /BC/BE/BH/BV/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/BP− /BC. /BC/BD/BK± /BC. /BC/BE/BH/CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/BP/BC. /BI/BG/BE± /BC. /BC/BF/BH/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→φ /C3 /BC/B5/BP /BC. /BE/BE± /BC. /BF/BC/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/BP /BC. /BJ/BJ /B7/BC. /BD/BF − /BC. /BD/BE/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/BP /BC. /BG/BH± /BC. /BE/BK/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/BP /BD. /BC/BD± /BC. /BC/BK/vextendsingle/vextendsingle/D7/CX/D2/B4/BEβ /B7γ /B5/vextendsingle/vextendsingle>/BC. /BG/BC/B8 /BV/C4 /BP /BL/BC/B1 α /BP/B4 /BL /BI ± /BD/BC/B5◦ /BU /BC/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT/D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV/BA /C5/D3 /CS/CT/D7 /DB/CW/CX/CR/CW /CS/D3 /D2/D3/D8/CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT /D3/CU /D8/CW/CT /BU /CP /D6/CT /D0/CX/D7/D8/CT/CS /CX/D2 /D8/CW/CT /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX/D7/CT/CR/D8/CX/D3/D2/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB /CP/D7/D7/D9/D1/CT /BH/BC/B1 /BU /BC /BU /BC/CP/D2/CS /BH/BC/B1 /BU /B7/BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CF /CT /CW/CP/DA/CT /CP/D8/D8/CT/D1/D4/D8/CT/CS /D8/D3 /CQ /D6/CX/D2/CV /D3/D0/CS/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/D9/D4 /D8/D3 /CS/CP/D8/CT /CQ /DD /D6/CT/D7/CR/CP/D0/CX/D2/CV /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /A7 /B4/BG /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D8/D3 /BH/BC/BM/BH/BC/CP/D2/CS /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /BW /B8 /BW/D7 /B8 /BW∗/B8 /CP/D2/CS ψ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7/DB/CW/CT/D2/CT/DA/CT/D6 /D8/CW/CX/D7 /DB /D3/D9/D0/CS /CP/AB/CT/CR/D8 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT/D7 /CP/D2/CS /CQ /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /BA/C1/D2/CS/CT/D2/D8/CP/D8/CX/D3/D2 /CX/D7 /D9/D7/CT/CS /D8/D3 /CX/D2/CS/CX/CR/CP/D8/CT /CP /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /D3/CU /CP /D4 /D6/CT/DA/CX/D3/D9/D7 /D6/CT/CP/CR/D8/CX/D3/D2/BA /BT/D0/D0/D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/B9/D8/CX/D3/D2/D7 /D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/CW/CP/D8 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BD/BC. /BF/BF± /BC. /BE/BK /B5 /B1 /DF/CT /B7ν/CT /CG/CR /B4 /BD/BC. /BD± /BC. /BG /B5/B1 /DF/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BI± /BC. /BL /B5/B1 /DF/BW−/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BE. /BD/BJ± /BC. /BD/BE/B5 /B1 /BE/BF/BC/BL/BW−τ /B7ντ /B4 /BD. /BC± /BC. /BG /B5/B1 /BD/BL/BC/BL/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BH. /BD/BI± /BC. /BD/BD/B5 /B1 /BE/BE/BH/BJ/BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ /B4 /BD. /BI± /BC. /BH /B5/B1 /CB/BP/BD/BA/BE /BD/BK/BF/BJ /BW /BCπ−/lscript /B7ν/lscript /B4 /BG. /BF± /BC. /BI /B5× /BD/BC− /BF/BE/BF/BC/BK/BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BC→ /BW /BCπ−/B5 /B4 /BE. /BC± /BC. /BL /B5× /BD/BC− /BF/DF/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BE→ /BW /BCπ−/B5 /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BF/BE/BC/BI/BJ /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5 /B4 /BE. /BG± /BC. /BH /B5/B1 /DF /BW∗ /BCπ−/lscript /B7ν/lscript /B4 /BG. /BL± /BC. /BK /B5× /BD/BC− /BF/BE/BE/BH/BI/BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5 /B4 /BH. /BG± /BE. /BD /B5× /BD/BC− /BF/DF/BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5< /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BI/BJ ρ−/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BE. /BG/BJ± /BC. /BF/BF/B5× /BD/BC− /BG/BE/BH/BK/BF π−/lscript /B7ν/lscript /CJ /CX/CX/CX /CL /B4 /BD. /BF/BI± /BC. /BC/BL/B5× /BD/BC− /BG/BE/BI/BF/BK/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C3±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ/BK± /BK /B5/B1 /DF/BW /BC/CG /B4 /BK. /BD± /BD. /BH /B5/B1 /DF /BW /BC/CG /B4 /BG/BJ. /BG± /BE. /BK /B5/B1 /DF/BW /B7/CG < /BF. /BL /B1 /BV/C4/BP/BL/BC/B1 /DF/BW−/CG /B4 /BF/BI. /BL± /BF. /BF /B5/B1 /DF/BW /B7/D7 /CG /B4 /BD/BC. /BF /B7/BE. /BD − /BD. /BK /B5/B1 /DF/BW−/D7 /CG < /BE. /BI /B1 /BV/C4/BP/BL/BC/B1 /DF/A3 /B7/CR /CG < /BF. /BD /B1 /BV/C4/BP/BL/BC/B1 /DF /A3−/CR /CG /B4 /BH. /BC /B7/BE. /BD − /BD. /BH /B5/B1 /DF /CR/CG /B4 /BL/BH± /BH /B5/B1 /DF/CR/CG /B4 /BE/BG. /BI± /BF. /BD /B5/B1 /DF /CR/CR/CG /B4/BD/BD/BL ± /BI /B5/B1 /DF/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW−π /B7/B4 /BE. /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BE/BF/BC/BI/BW−ρ /B7/B4 /BJ. /BJ± /BD. /BF /B5× /BD/BC− /BF/BE/BE/BF/BH/BW−/C3 /BCπ /B7/B4 /BG. /BL± /BC. /BL /B5× /BD/BC− /BG/BE/BE/BH/BL/BW−/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BG. /BH± /BC. /BJ /B5× /BD/BC− /BG/BE/BE/BD/BD/BW−ωπ /B7/B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BF/BE/BE/BC/BG/BW−/C3 /B7/B4 /BE. /BC± /BC. /BI /B5× /BD/BC− /BG/BE/BE/BJ/BL/BW−/C3 /B7 /C3 /BC< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BK/BK/BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BK. /BK± /BD. /BL /B5× /BD/BC− /BG/BE/BC/BJ/BC /BW /BCπ /B7π−/B4 /BK. /BG± /BC. /BL /B5× /BD/BC− /BG/BE/BF/BC/BD/BW∗/B4/BE/BC/BD/BC/B5−π /B7/B4 /BE. /BJ/BI± /BC. /BD/BF/B5× /BD/BC− /BF/BE/BE/BH/BH/BW−π /B7π /B7π−/B4 /BK. /BC± /BE. /BH /B5× /BD/BC− /BF/BE/BE/BK/BJ/B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BL± /BD. /BL /B5× /BD/BC− /BF/BE/BE/BK/BJ/BW−π /B7ρ /BC/B4 /BD. /BD± /BD. /BC /B5× /BD/BC− /BF/BE/BE/BC/BI/BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BI. /BC± /BF. /BF /B5× /BD/BC− /BF/BE/BD/BE/BD/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/B4 /BD. /BH± /BC. /BH /B5/B1 /BE/BE/BG/BJ/BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/B4 /BI. /BK± /BC. /BL /B5× /BD/BC− /BF/BE/BD/BK/BC/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/B4 /BE. /BD/BG± /BC. /BD/BI/B5× /BD/BC− /BG/BE/BE/BE/BI/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/B4 /BF. /BC± /BC. /BK /B5× /BD/BC− /BG/BE/BE/BC/BH/BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BF. /BF± /BC. /BI /B5× /BD/BC− /BG/BE/BD/BH/BH /BI/BC /BI/BC/BI/BC /BI/BC/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC< /BG. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BD/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BE/BL± /BC. /BF/BF/B5× /BD/BC− /BF/BE/BC/BC/BJ/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B4 /BJ. /BC± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BE/BE/BF/BH/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BC. /BC± /BE. /BH /B5× /BD/BC− /BF/BE/BE/BF/BH/BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/B4 /BH. /BJ± /BF. /BE /B5× /BD/BC− /BF/BE/BD/BH/BC/BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BD. /BF/BC± /BC. /BE/BJ/B5 /B1 /BE/BC/BI/BD/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/B4 /BD. /BJ/BI± /BC. /BE/BJ/B5 /B1 /BE/BE/BD/BK/BW∗−/BFπ /B7/BEπ−/B4 /BG. /BJ± /BC. /BL /B5× /BD/BC− /BF/BE/BD/BL/BH/BW∗/B4/BE/BC/BD/BC/B5−/D4 /D4π /B7/B4 /BI. /BH± /BD. /BI /B5× /BD/BC− /BG/BD/BJ/BC/BJ/BW∗/B4/BE/BC/BD/BC/B5−/D4 /D2 /B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/BD/BJ/BK/BH /BW∗/B4/BE/BC/BD/BC/B5−ωπ /B7/B4 /BE. /BK/BL± /BC. /BF/BC/B5× /BD/BC− /BF/BE/BD/BG/BK/BW/BD /B4/BE/BG/BF/BC/B5 /BCω×/BU/B4 /BW/BD /B4/BE/BG/BF/BC/B5 /BC→/BW∗−π /B7/B5 /B4 /BG. /BD± /BD. /BI /B5× /BD/BC− /BG/BD/BL/BL/BE /BW∗∗−π /B7/CJ /D0/D0/D0 /CL /B4 /BE. /BD± /BD. /BC /B5× /BD/BC− /BF/DF/BW/BD /B4/BE/BG/BE/BC/B5−π /B7× /BU/B4 /BW−/BD→/BW−π /B7π−/B5 /B4 /BK. /BL /B7/BE. /BF − /BF. /BH /B5× /BD/BC− /BH/DF/BW/BD /B4/BE/BG/BE/BC/B5−π /B7× /BU/B4 /BW−/BD→/BW∗−π /B7π−/B5< /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /BW∗/BE /B4/BE/BG/BI/BC/B5−π /B7×/BU/B4D∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5 /B4 /BE. /BD/BH± /BC. /BF/BH/B5× /BD/BC− /BG/BE/BC/BI/BG /BW∗/BC /B4/BE/BG/BC/BC/B5−π /B7×/BU/B4D∗/BC /B4/BE/BG/BC/BC/B5−→ /BW /BCπ−/B5 /B4 /BI. /BC± /BF. /BC /B5× /BD/BC− /BH/BE/BC/BL/BC D∗/BE /B4/BE/BG/BI/BC/B5−π /B7× /BU/B4/B4D∗/BE /B5−→/BW∗−π /B7π−/B5< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /BW∗/BE /B4/BE/BG/BI/BC/B5−ρ /B7< /BG. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BJ/BJ/BW /BC /BW /BC< /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BK/BI/BK/BW∗ /BC /BW /BC< /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BG/BW−/BW /B7/B4 /BE. /BD/BD± /BC. /BF/BD/B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BD/BK/BI/BG/BW−/BW /B7/D7 /B4 /BJ. /BG± /BC. /BJ /B5× /BD/BC− /BF/BD/BK/BD/BE/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7 /B4 /BK. /BF± /BD. /BD /B5× /BD/BC− /BF/BD/BJ/BF/BH/BW−/BW∗ /B7/D7 /B4 /BJ. /BI± /BD. /BI /B5× /BD/BC− /BF/BD/BJ/BF/BD/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7 /B4 /BD. /BJ/BL± /BC. /BD/BG/B5 /B1 /BD/BI/BG/BL/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5 /B4 /BG. /BG± /BD. /BG /B5× /BD/BC− /BH/BE/BC/BL/BJ/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BD/BE/BK/BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5< /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5−π /B7×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5< /BG. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/BW−/D7 /BW /B7/D7< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BH/BL/BW∗−/D7 /BW /B7/D7< /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BJ/BG/BW∗−/D7 /BW∗ /B7/D7< /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BK/BF/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BL. /BL /B7/BG. /BE − /BF. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BD/BI/BC/BE/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BL. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BF/BD/BH/BC/BL/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/B4 /BF. /BH± /BD. /BD /B5× /BD/BC− /BF/DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BI. /BJ /B7/BD. /BJ − /BD. /BG /B5× /BD/BC− /BG/DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→/BW /B7/D7π /B7π−/B5< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5< /BF. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/B4 /BL. /BF± /BE. /BE /B5× /BD/BC− /BF/DF/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 ×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BE. /BF /B7/BC. /BL − /BC. /BJ /B5× /BD/BC− /BF/DF/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5 /B4 /BD. /BJ± /BC. /BI /B5× /BD/BC− /BG/BD/BG/BG/BG/BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5 /B4 /BF. /BF± /BD. /BD /B5× /BD/BC− /BG/BD/BF/BF/BI/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BE. /BI± /BD. /BD /B5× /BD/BC− /BG/BD/BG/BG/BG/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BH. /BC± /BD. /BJ /B5× /BD/BC− /BG/BD/BF/BF/BI /BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BD/BG/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BC/BF/BW /B7/D7π−/B4 /BD. /BH/BF± /BC. /BF/BH/B5× /BD/BC− /BH/BE/BE/BJ/BC/BW∗ /B7/D7π−/B4 /BF. /BC± /BC. /BJ /B5× /BD/BC− /BH/BE/BE/BD/BH/BW /B7/D7ρ−< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BL/BJ/BW∗ /B7/D7ρ−< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BK/BW /B7/D7 /CP−/BC< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/BW∗ /B7/D7 /CP−/BC< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/BW /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−< /BE. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BK/BC/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BD/BH/BW /B7/D7 /CP−/BE< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BW∗ /B7/D7 /CP−/BE< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BW−/D7 /C3 /B7/B4 /BE. /BL± /BC. /BH /B5× /BD/BC− /BH/BE/BE/BG/BE/BW∗−/D7 /C3 /B7/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BH/BE/BD/BK/BH/BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7< /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BJ/BE/BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BD/BE/BW−/D7π /B7/C3 /BC< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BE/BE/BW∗−/D7π /B7/C3 /BC< /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BD/BI/BG/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BK/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BJ/BI /BW /BC/C3 /BC/B4 /BH. /BE± /BC. /BJ /B5× /BD/BC− /BH/BE/BE/BK/BC /BW /BC/C3 /B7π−/B4 /BK. /BK± /BD. /BJ /B5× /BD/BC− /BH/BE/BE/BI/BD /BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BH/BE/BE/BD/BF/BW∗/BE /B4/BE/BG/BI/BC/B5−/C3 /B7×/BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5 /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BH/BE/BC/BF/BD /BW /BC/C3 /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 < /BF. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /BW /BCπ /BC/B4 /BE. /BI/BD± /BC. /BE/BG/B5× /BD/BC− /BG/BE/BF/BC/BK /BW /BCρ /BC/B4 /BF. /BE± /BC. /BH /B5× /BD/BC− /BG/BE/BE/BF/BJ /BW /BC/CU/BE /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/DF /BW /BCη /B4 /BE. /BC/BE± /BC. /BF/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BI /BE/BE/BJ/BG /BW /BCη/prime/B4 /BD. /BE/BH± /BC. /BE/BF/B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BE/BD/BL/BK /BW /BCω /B4 /BE. /BH/BL± /BC. /BF/BC/B5× /BD/BC− /BG/BE/BE/BF/BH/BW /BCφ < /BD. /BD/BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BD/BK/BE/BW /BC/C3 /B7π−< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BE/BI/BD/BW /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BE/BD/BF /BW∗ /BCγ < /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BE/BH/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BE/BE/BH/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC< /BH. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BD/BK/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BCη /B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BK /BE/BE/BE/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/prime/B4 /BD. /BE/BF± /BC. /BF/BH/B5× /BD/BC− /BG/BE/BD/BG/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π−/B4 /BI. /BE± /BE. /BE /B5× /BD/BC− /BG/BE/BE/BG/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC/B4 /BF. /BI± /BD. /BE /B5× /BD/BC− /BH/BE/BE/BE/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BI. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BD/BH/BJ/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BD/BH/BJ/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/BE/BE/BD/BL/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/B4 /BK. /BE± /BC. /BL /B5× /BD/BC− /BG/BD/BJ/BD/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BCω /B4 /BE. /BJ± /BC. /BK /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BE/BD/BK/BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B4 /BI. /BD± /BD. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BI /BD/BJ/BL/BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC< /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BH/BW−/BW /BC/C3 /B7/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/BD/BH/BJ/BG/BW−/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BI± /BD. /BC /B5× /BD/BC− /BF/BD/BG/BJ/BK/BW∗/B4/BE/BC/BD/BC/B5−/BW /BC/C3 /B7/B4 /BF. /BD /B7/BC. /BI − /BC. /BH /B5× /BD/BC− /BF/BD/BG/BJ/BL/BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BD. /BD/BK± /BC. /BE/BC/B5 /B1 /BD/BF/BI/BI/BW−/BW /B7/C3 /BC< /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BH/BI/BK/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/C3 /BC/B7/BW−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC /B4 /BI. /BH± /BD. /BI /B5× /BD/BC− /BF/BD/BG/BJ/BF/BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BJ. /BK± /BD. /BD /B5× /BD/BC− /BF/BD/BF/BI/BC/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗ /B7/C3 /BC/B5 /B4 /BK. /BC± /BE. /BG /B5× /BD/BC− /BG/BD/BF/BF/BI /BW /BC/BW /BC/C3 /BC< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BH/BJ/BG /BW /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC/B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /BC/C3 /BC< /BF. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BJ/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC< /BI. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BF/BI/BH/B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3 /B4 /BG. /BF± /BC. /BJ /B5/B1 /DF/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 η/CR /C3 /BC/B4 /BK. /BL± /BD. /BI /B5× /BD/BC− /BG/BD/BJ/BH/BF η/CR /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BL. /BI± /BF. /BF /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BD/BI/BG/BK/C2/ψ /B4/BD /CB /B5 /C3 /BC/B4 /BK. /BJ/BD± /BC. /BF/BE/B5× /BD/BC− /BG/BD/BI/BK/BF/C2/ψ /B4/BD /CB /B5 /C3 /B7π−/B4 /BD. /BE± /BC. /BI /B5× /BD/BC− /BF/BD/BI/BH/BE/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BF/BF± /BC. /BC/BI/B5× /BD/BC− /BF/BD/BH/BJ/BD/C2/ψ /B4/BD /CB /B5η /C3 /BC/CB /B4 /BK± /BG /B5× /BD/BC− /BH/BD/BH/BC/BK /BI/BD /BI/BD/BI/BD /BI/BD/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BE/BJ/BD/C2/ψ /B4/BD /CB /B5φ /C3 /BC/B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/BD/BE/BE/BG/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/B4 /BD. /BF± /BC. /BH /B5× /BD/BC− /BF/BD/BF/BL/BC/C2/ψ /B4/BD /CB /B5π /BC/B4 /BE. /BC/BH± /BC. /BE/BG/B5× /BD/BC− /BH/BD/BJ/BE/BK/C2/ψ /B4/BD /CB /B5η /B4 /BL. /BH± /BD. /BL /B5× /BD/BC− /BI/BD/BI/BJ/BE/C2/ψ /B4/BD /CB /B5π /B7π−/B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BH/BD/BJ/BD/BI/C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BI/C2/ψ /B4/BD /CB /B5 /CU/BE < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C2/ψ /B4/BD /CB /B5ρ /BC/B4 /BE. /BJ± /BC. /BG /B5× /BD/BC− /BH/BD/BI/BD/BE/C2/ψ /B4/BD /CB /B5ω < /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BC/BL/C2/ψ /B4/BD /CB /B5φ < /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BH/BE/BC/C2/ψ /B4/BD /CB /B5η/prime/B4/BL/BH/BK/B5 < /BI. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BH/BG/BI/C2/ψ /B4/BD /CB /B5 /C3 /BCπ /B7π−/B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/BD/BI/BD/BD/C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/B4 /BH. /BG± /BF. /BC /B5× /BD/BC− /BG/BD/BF/BL/BC/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/B4 /BK± /BG /B5× /BD/BC− /BG/BD/BH/BD/BG/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B4 /BI. /BI± /BE. /BE /B5× /BD/BC− /BG/BD/BG/BG/BJ/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7×/BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→/C2/ψ /B4/BD /CB /B5π−π /BC/B5 /CJ /D1/D1/D1 /CL< /BH. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→/C2/ψπ /B7π−/B5< /BD. /BC/BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BD/BF/BL/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BJ± /BC. /BK /B5× /BD/BC− /BG/BD/BD/BF/BL/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5 < /BG. /BF/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BF/BL/C2/ψ /B4/BD /CB /B5 /D4 /D4 < /BK. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BI/BE/C2/ψ /B4/BD /CB /B5γ < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BJ/BF/BD/C2/ψ /B4/BD /CB /B5 /BW /BC< /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BJ/BJ ψ /B4/BE /CB /B5 /C3 /BC/B4 /BI. /BE± /BC. /BI /B5× /BD/BC− /BG/BD/BE/BK/BF ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5 < /BD. /BE/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BE/BD/BJ ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5 < /BD. /BK/BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BE/BD/BJ ψ /B4/BE /CB /B5 /C3 /B7π−< /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BF/BK ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BJ. /BE± /BC. /BK /B5× /BD/BC− /BG/BD/BD/BD/BI χ/CR /BC /B4/BD /C8 /B5 /C3 /BC< /BD. /BD/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BJ/BJ χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC< /BJ. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF χ/CR /BE /C3 /BC< /BE. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF χ/CR /BD /B4/BD /C8 /B5 /C3 /BC/B4 /BF. /BL± /BC. /BG /B5× /BD/BC− /BG/BD/BG/BD/BD χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BF. /BE± /BC. /BI /B5× /BD/BC− /BG/BD/BE/BI/BH/C3 /D3 /D6 /C3∗/D1/D3/CS /CT /D7 /C3 /D3 /D6 /C3∗/D1/D3/CS /CT /D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /B7π−/B4 /BD. /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BH/BE/BI/BD/BH/C3 /BCπ /BC/B4 /BL. /BK± /BC. /BI /B5× /BD/BC− /BI/BE/BI/BD/BH η/prime/C3 /BC/B4 /BI. /BH± /BC. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BE /BE/BH/BE/BK η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BF. /BK± /BD. /BE /B5× /BD/BC− /BI/BE/BG/BJ/BE η /C3 /BC< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BJ η /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH/BL± /BC. /BD/BC/B5× /BD/BC− /BH/BE/BH/BF/BG η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B4 /BD. /BD/BC± /BC. /BE/BE/B5× /BD/BC− /BH/BE/BG/BD/BH η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B4 /BL. /BI± /BE. /BD /B5× /BD/BC− /BI/BE/BG/BD/BG ω /C3 /BC/B4 /BH. /BC± /BC. /BI /B5× /BD/BC− /BI/BE/BH/BH/BJ/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BJ. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ ηπ±/B5< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CP/BC /B4/BD/BG/BH/BC/B5±/C3∓×/BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5< /BF. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5 < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF ω /C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BF/C3 /B7/C3−< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BL/BF/C3 /BC /C3 /BC/B4 /BL. /BI /B7/BE. /BC − /BD. /BK /B5× /BD/BC− /BJ/BE/BH/BL/BE/C3 /BC/CB /C3 /BC/CB /C3 /BC/CB /B4 /BI. /BE /B7/BD. /BE − /BD. /BD /B5× /BD/BC− /BI/CB/BP/BD/BA/BF /BE/BH/BE/BD/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4< /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BD/C3 /B7π−π /BC/B4 /BF. /BJ± /BC. /BH /B5× /BD/BC− /BH/BE/BI/BC/BL/C3 /B7ρ−/B4 /BK. /BH± /BE. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BJ /BE/BH/BH/BL/B4 /C3 /B7π−π /BC/B5 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 < /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3∗ /BC/DCπ /BC/CJ /D4/D4/D4 /CL /B4 /BI. /BD± /BD. /BI /B5× /BD/BC− /BI/DF/C3 /BCπ /B7π−/CR/CW/CP /D6/D1/D0/CT/D7/D7 /B4 /BG. /BG/BK± /BC. /BE/BI/B5× /BD/BC− /BH/BE/BI/BC/BL/C3 /BCπ /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BL/BL± /BC. /BF/BD/B5× /BD/BC− /BH/DF/C3 /BCρ /BC/B4 /BH. /BG± /BC. /BL /B5× /BD/BC− /BI/BE/BH/BH/BK/C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B4 /BH. /BH± /BC. /BL /B5× /BD/BC− /BI/BE/BH/BE/BG/C3∗/B4/BK/BL/BE/B5 /B7π−/B4 /BL. /BK± /BD. /BF /B5× /BD/BC− /BI/CB/BP/BD/BA/BE /BE/BH/BI/BF/C3∗/B4/BD/BG/BF/BC/B5 /B7π−/B4 /BH. /BC /B7/BC. /BK − /BC. /BL /B5× /BD/BC− /BH/DF/C3∗ /B7/DCπ−/CJ /D4/D4/D4 /CL /B4 /BH. /BD± /BD. /BI /B5× /BD/BC− /BI/DF/C3∗/B4/BD/BG/BD/BC/B5 /B7π−×/BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BF. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF /C3∗/B4/BD/BI/BK/BC/B5 /B7π−×/BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BH/BK/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−×/BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BE. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BH/CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5 /B4 /BJ. /BI /B7/BD. /BL − /BE. /BD /B5× /BD/BC− /BI/BE/BH/BE/BG/CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 → π /B7π−/B5< /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BL/C3∗/B4/BK/BL/BE/B5 /BCπ /BC< /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BH/C3 /BC/C3−π /B7< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BK /C3∗ /BC/C3 /BC/B7 /C3∗ /BC /C3 /BC< /BD. /BL × /BD/BC− /BI/DF/C3 /B7/C3−π /BC< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BL/C3 /BC/C3 /B7/C3−/B4 /BE. /BG/BJ± /BC. /BE/BF/B5× /BD/BC− /BH/BE/BH/BE/BE/C3 /BCφ /B4 /BK. /BI /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BI/BE/BH/BD/BI/C3 /B7π−π /B7π−/CJ /D5/D5/D5 /CL< /BE. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BC/C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B4 /BH. /BG± /BC. /BH /B5× /BD/BC− /BH/BE/BH/BH/BJ/C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B4 /BH. /BI± /BD. /BI /B5× /BD/BC− /BI/BE/BH/BC/BG/C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5 < /BG. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BK/C3/BD /B4/BD/BG/BC/BC/B5 /B7π−< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BD/CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/CJ /D5/D5/D5 /CL /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BH/BE/BG/BJ/BD/CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5 /B4 /BJ. /BG± /BD. /BG /B5× /BD/BC− /BI/DF/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B4 /BE. /BJ/BH± /BC. /BE/BI/B5× /BD/BC− /BH/BE/BG/BI/BJ/C3∗/B4/BK/BL/BE/B5 /BCφ /B4 /BL. /BH± /BC. /BK /B5× /BD/BC− /BI/BE/BG/BI/BC/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B4 /BG. /BI± /BD. /BG /B5× /BD/BC− /BI/BE/BH/BE/BG/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BE/BK /B7/BC. /BF/BJ − /BC. /BF/BE /B5× /BD/BC− /BI/BE/BG/BK/BH/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BG/C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BH/C3∗/B4/BK/BL/BE/B5 /B7ρ−< /BD. /BE/BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BG/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−< /BD. /BG/BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BH/C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BK/C3/BD /B4/BD/BG/BC/BC/B5 /BCφ < /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BL φ /B4 /C3π /B5∗ /BC/BC /B4 /BH. /BC± /BC. /BL /B5× /BD/BC− /BI/DF φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5 /CJ /D6/D6/D6 /CL< /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ /B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BI/BE/BF/BF/BF/C3∗/B4/BD/BI/BK/BC/B5 /BCφ < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BE/BF/BK/C3∗/B4/BD/BJ/BK/BC/B5 /BCφ < /BE. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BE/BC/BG/BH/B5 /BCφ < /BD. /BH/BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BD/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ /B4 /BJ. /BK± /BD. /BF /B5× /BD/BC− /BI/BE/BF/BF/BF/C3 /BCφφ /B4 /BG. /BD /B7/BD. /BJ − /BD. /BH /B5× /BD/BC− /BI/BE/BF/BC/BH η/primeη/prime/C3 /BC< /BF. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BG. /BC/BD± /BC. /BE/BC/B5× /BD/BC− /BH/BE/BH/BI/BG η /C3 /BCγ /B4 /BD. /BC/BJ /B7/BC. /BE/BE − /BC. /BD/BH /B5× /BD/BC− /BH/BE/BH/BK/BJ η/prime/C3 /BCγ < /BI. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3 /BCφγ < /BE. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BD/BI/C3 /B7π−γ /B4 /BG. /BI± /BD. /BG /B5× /BD/BC− /BI/BE/BI/BD/BH/C3∗/B4/BD/BG/BD/BC/B5 γ < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BC/C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3 /BCπ /B7π−γ /B4 /BD. /BL/BH± /BC. /BE/BE/B5× /BD/BC− /BH/BE/BI/BC/BL/C3 /B7π−π /BCγ /B4 /BG. /BD± /BC. /BG /B5× /BD/BC− /BH/BE/BI/BC/BL/C3/BD /B4/BD/BE/BJ/BC/B5 /BCγ < /BH. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BI/C3/BD /B4/BD/BG/BC/BC/B5 /BCγ < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BF/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCγ /B4 /BD. /BE/BG± /BC. /BE/BG/B5× /BD/BC− /BH/BE/BG/BG/BJ/C3∗/B4/BD/BI/BK/BC/B5 /BCγ < /BE. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BD/C3∗/BF /B4/BD/BJ/BK/BC/B5 /BCγ < /BK. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BD/C3∗/BG /B4/BE/BC/BG/BH/B5 /BCγ < /BG. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BG/BG/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 ρ /BCγ /B4 /BL. /BF± /BE. /BD /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD /BE/BH/BK/BF ωγ /B4 /BG. /BI /B7/BE. /BC − /BD. /BJ /B5× /BD/BC− /BJ/BE/BH/BK/BE φγ < /BK. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BG/BD π /B7π−/B4 /BH. /BD/BF± /BC. /BE/BG/B5× /BD/BC− /BI/BE/BI/BF/BI π /BCπ /BC/B4 /BD. /BI/BE± /BC. /BF/BD/B5× /BD/BC− /BI/CB/BP/BD/BA/BF /BE/BI/BF/BI ηπ /BC< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BC ηη < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BE η/primeπ /BC/B4 /BD. /BH /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BH /BE/BH/BH/BD η/primeη/prime< /BE. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BC η/primeη < /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BF η/primeρ /BC< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BL/BE η/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BI ηρ /BC< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BH/BF /BI/BE /BI/BE/BI/BE /BI/BE/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT η /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BD/BK ωη < /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BH/BE ωη/prime< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BL/BD ωρ /BC< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BE ω /CU/BC /B4/BL/BK/BC/B5 < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BJ ωω < /BG. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BD φπ /BC< /BE. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BF/BL φη < /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BD/BD φη/prime< /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BG/BK φρ /BC< /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BC φω < /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BJ/BL φφ < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BH/CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ ηπ±/B5< /BF. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/CP/BC /B4/BD/BG/BH/BC/B5±π∓×/BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5< /BE. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF π /B7π−π /BC< /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BD ρ /BCπ /BC/B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BI/BE/BH/BK/BD ρ∓π±/CJ /CV/CV /CL /B4 /BE. /BE/BK± /BC. /BE/BH/B5× /BD/BC− /BH/BE/BH/BK/BD π /B7π−π /B7π−< /BE. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BE/BD ρ /BCρ /BC/B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BI/BE/BH/BE/BF ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BH. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BK/BK/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5×/BU/B4 /CU/BC /B4/BL/BK/BC/B5 →π /B7π−/B5 /BE< /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BD/CP/BD /B4/BD/BE/BI/BC/B5∓π±/CJ /CV/CV /CL /B4 /BF. /BF± /BC. /BH /B5× /BD/BC− /BH/BE/BG/BL/BG/CQ∓/BDπ±× /BU/B4 /CQ∓/BD→ωπ∓/B5 /B4 /BD. /BC/BL± /BC. /BD/BH/B5× /BD/BC− /BH/DF/CP/BE /B4/BD/BF/BE/BC/B5∓π±/CJ /CV/CV /CL< /BF. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BJ/BF π /B7π−π /BCπ /BC< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BE/BE ρ /B7ρ−/B4 /BE. /BG/BE± /BC. /BF/BD/B5× /BD/BC− /BH/BE/BH/BE/BF/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /BC< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BG/BL/BH ωπ /BC< /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BC π /B7π /B7π−π−π /BC< /BL. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BC/BL/CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−< /BI. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BF/CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BG/BF/BF π /B7π /B7π /B7π−π−π−< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BL/BE/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BI π /B7π /B7π /B7π−π−π−π /BC< /BD. /BD /B1 /BV/C4/BP/BL/BC/B1 /BE/BH/BJ/BE/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/D4 /D4 < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BJ/D4 /D4π /B7π−< /BE. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BC/BI/D4 /D4/C3 /BC/B4 /BE. /BJ± /BC. /BG /B5× /BD/BC− /BI/BE/BF/BG/BJ/A2 /B4/BD/BH/BG/BC/B5 /B7 /D4×/BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→ /D4/C3 /BC/CB /B5 /CJ /D7/D7/D7 /CL< /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BF/BD/BK/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BG. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BD/BF/BH/D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BI/BE/BE/BD/BI/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BD. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /DF/D4 /A3π−/B4 /BF. /BE± /BC. /BG /B5× /BD/BC− /BI/BE/BG/BC/BD/D4 /A6 /B4/BD/BF/BK/BH/B5−< /BE. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BF/A1 /BC /A3 < /BL. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BI/BG/D4 /A3/C3−< /BK. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BC/BK/D4 /A6 /BCπ−< /BF. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BF/BK/BF /A3/A3 < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BF/BL/BE/A1 /BC /A1 /BC< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BH/A1 /B7/B7 /A1−−< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BH /BW /BC/D4 /D4 /B4 /BD. /BD/BG± /BC. /BC/BL/B5× /BD/BC− /BG/BD/BK/BI/BE/BW−/D7 /A3/D4 /B4 /BE. /BL± /BC. /BL /B5× /BD/BC− /BH/BD/BJ/BD/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/D4 /D4 /B4 /BD. /BC/BF± /BC. /BD/BF/B5× /BD/BC− /BG/BD/BJ/BK/BK/BW−/D4 /D4π /B7/B4 /BF. /BF/BK± /BC. /BF/BE/B5× /BD/BC− /BG/BD/BJ/BK/BI/BW∗−/D4 /D4π /B7/B4 /BG. /BK± /BC. /BH /B5× /BD/BC− /BG/BD/BJ/BC/BJ/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5 < /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5 < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /A6−−/CR /A1 /B7/B7< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BF/BL /A3−/CR /D4π /B7π−/B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/BD/BL/BF/BG /A3−/CR /D4 /B4 /BE. /BD /B7/BC. /BJ − /BC. /BH /B5× /BD/BC− /BH/BE/BC/BE/BD /A3−/CR /D4π /BC< /BH. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BL/BK/BE /A3−/CR /D4π /B7π−π /BC< /BH. /BC/BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BK/BE /A3−/CR /D4π /B7π−π /B7π−< /BE. /BJ/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BE/BD/A3 /B7/CR /D4π /B7π−/B4 /BD. /BD/BE± /BC. /BF/BE/B5× /BD/BC− /BF/BD/BL/BF/BG/A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5 /B4 /BI. /BG± /BD. /BL /B5× /BD/BC− /BG/BD/BL/BF/BG /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/BD/BK/BI/BC /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−< /BF. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BK/BI/BC /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/B4 /BD. /BH± /BC. /BH /B5× /BD/BC− /BG/BD/BK/BL/BH /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/BD/BK/BL/BH /A3−/CR /A3 /B7/CR< /BI. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BF/BD/BL /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4 < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5 /B4 /BL /B7/BH − /BG /B5× /BD/BC− /BH/BD/BD/BG/BJ/A3 /B7/CR /A3−/CR /C3 /BC/B4 /BK± /BH /B5× /BD/BC− /BG/DF/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 γγ /BU/BD < /BI. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC/CT /B7/CT−/BU/BD < /BD. /BD/BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC/CT /B7/CT−γ /BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC µ /B7µ−/BU/BD < /BD. /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK µ /B7µ−γ /BU/BD < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK τ /B7τ−/BU/BD < /BG. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BH/BE π /BC/lscript /B7/lscript−/BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π /BCν ν /BU/BD < /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π /BC/CT /B7/CT−/BU/BD < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK π /BCµ /B7µ−/BU/BD < /BH. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BG/C3 /BC/lscript /B7/lscript−/BU/BD /CJ /CX/CX/CX /CL /B4 /BE. /BL /B7/BD. /BI − /BD. /BF /B5× /BD/BC− /BJ/BE/BI/BD/BI/C3 /BCν ν /BU/BD < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BI ρ /BCν ν /BU/BD < /BG. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BF/C3 /BC/CT /B7/CT−/BU/BD /B4 /BD. /BF /B7/BD. /BI − /BD. /BD /B5× /BD/BC− /BJ/BE/BI/BD/BI/C3 /BCµ /B7µ−/BU/BD /B4 /BH. /BJ /B7/BE. /BE − /BD. /BK /B5× /BD/BC− /BJ/BE/BI/BD/BE/C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/BU/BD /CJ /CX/CX/CX /CL /B4 /BL. /BH± /BD. /BK /B5× /BD/BC− /BJ/BE/BH/BI/BG/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/BU/BD /B4 /BD. /BC/BG /B7/BC. /BF/BH − /BC. /BF/BD /B5× /BD/BC− /BI/BE/BH/BI/BG/C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/BU/BD /B4 /BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /B5× /BD/BC− /BI/BE/BH/BI/BC/C3∗/B4/BK/BL/BE/B5 /BCν ν /BU/BD < /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BG φν ν /BU/BD < /BH. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BG/BD/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BL π /BC/CT±µ∓/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ/C3 /BC/CT±µ∓/C4/BY < /BE. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BH/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/C4/BY < /BH. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/C4/BY < /BF. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/C4/BY < /BH. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF/CT±τ∓/C4/BY /CJ /CV/CV /CL< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BD µ±τ∓/C4/BY /CJ /CV/CV /CL< /BF. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BF/BL/CX/D2/DA/CX/D7/CX/CQ/D0/CT /BU/BD < /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF ν νγ /BU/BD < /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BG/BC /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5/BP− /BC. /BC/BD/BC± /BC. /BC/BE/BK/BT/BV/C8 /B4 /BU→ /D7γ /B5/BP /BC. /BC/BD± /BC. /BC/BG/BT/BV/C8 /B4 /CQ→ /B4s /B7d /B5γ /B5/BP− /BC. /BD/BD± /BC. /BD/BE/BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5/BP− /BC. /BE/BE± /BC. /BE/BI/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /D1/CT/D7/D3/D2/D7 /CP/D8/D8/CW/CT /A7 /B4/BG /CB /B5 /BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /D5/D9/D3/D8/CT/CS /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BU /B5 /BP /BD/BC/BC/B1/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8/BU → /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /D8/D6/CT/CP/D8/D1/CT/D2/D8/D3/CU /D1/D9/D0/D8/CX/D4/D0/CT /BW /B3/D7 /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D1/D9/D7/D8 /CQ /CT /CS/CT/AC/D2/CT/CS/BA /C7/D2/CT /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8 /DD/DB /D3/D9/D0/CS/CQ/CT /D8/D3 /CR/D3/D9/D2/D8 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D2/CT/B9/D3 /D6/B9/D1/D3 /D6/CT /BW /B3/D7 /CP/D2/CS /CS/CX/DA/CX/CS/CT /CQ /DD/D8/CW/CT /D8/D3/D8/CP/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /BU /B3/D7/BA /BT/D2/D3/D8/CW/CT/D6 /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8 /DD/DB /D3/D9/D0/CS /CQ /CT /D8/D3 /CR/D3/D9/D2/D8 /D8/CW/CT /D8/D3/B9/D8/CP/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /BW /B3/D7 /CP/D2/CS /CS/CX/DA/CX/CS/CT /CQ /DD /D8/CW/CT /D8/D3/D8/CP/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /BU /B3/D7/B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT/CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /CP/DA/CT/D6/CP/CV/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /BA /CC/CW/CT /D8 /DB /D3 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/CR/CP/D0 /CX/CU /D3/D2/D0/DD/D3/D2/CT /BW /CX/D7 /CP/D0/D0/D3 /DB /CT/CS /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA /BX/DA/CT/D2/D8 /D8/CW/D3/D9/CV/CW /D8/CW/CT Ꜽ/D3/D2/CT/B9/D3 /D6/B9/D1/D3 /D6/CTꜼ /CS/CT/CU/B9/CX/D2/CX/D8/CX/D3/D2 /D7/CT/CT/D1/D7 /D7/CT/D2/D7/CX/CQ/D0/CT/B8 /CU/D3 /D6/D4 /D6/CP/CR/D8/CX/CR/CP/D0 /D6/CT/CP/D7/D3/D2/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CP /D6/CT /CP/D0/D1/D3/D7/D8 /CP/D0/DB /CP /DD/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CS/CT/AC/D2/CX/D8/CX/D3/D2/BA /BY /D3 /D6 /CW/CT/CP/DA/DD/AC/D2/CP/D0 /D7/D8/CP/D8/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7/B8 /CP/D9/D8/CW/D3 /D6/D7 /CR/CP/D0/D0 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/DB/CW/CX/D0/CT /CU/D3 /D6 /D0/CX/CV/CW/D8 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D7/D3/D1/CT /CP/D9/D8/CW/D3 /D6/D7 /CR/CP/D0/D0 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/BA /C1/D2 /D8/CW/CT/BU /D7/CT/CR/D8/CX/D3/D2/D7/B8 /DB /CT /D0/CX/D7/D8 /CP/D0/D0 /D6/CT/D7/D9/D0/D8/D7 /CP/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CP/CS/D3/D4/D8/CX/D2/CV /CP/D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CS/CT/AC/D2/CX/D8/CX/D3/D2/BA /CC/CW/CX/D7 /D1/CT/CP/D2/D7 /D8/CW/CP/D8 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CR/CP/D2/CT/DC/CR/CT/CT/CS /BD/BC/BC/B1 /CP/D2/CS /D8/CW/CP/D8 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/D7/B8/CY/D9/D7/D8 /CP/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BU /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT/D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV/BA /BI/BF /BI/BF/BI/BF /BI/BF/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BU /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BU /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/BU→ /CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV /CJ /D8/D8/D8 /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1 /DF/BU→ /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV < /BH. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BU→µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV /CJ /D8/D8/D8 /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1 /DF/BU→/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX/B8/D8/D8/D8 /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1 /DF/BU→ /BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BE. /BK± /BC. /BL /B5/B1 /DF/BU→ /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BJ. /BE± /BD. /BG /B5/B1 /DF/BU→ /BWτ /B7ντ /B4 /BK. /BI± /BE. /BJ /B5× /BD/BC− /BF/BD/BL/BD/BD/BU→ /BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /D9/D9/D9 /CL /B4 /BI. /BJ± /BD. /BF /B5× /BD/BC− /BF/DF/BU→ /BW∗τ /B7ντ /B4 /BD. /BI/BE± /BC. /BF/BF /B5/B1 /DF/BU→ /BW∗∗/lscript /B7ν/lscript /CJ /CX/CX/CX/B8/DA/DA/DA /CL /B4 /BE. /BJ± /BC. /BJ /B5/B1 /DF/BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BF. /BK± /BD. /BF /B5× /BD/BC− /BF/CB/BP/BE/BA/BG /DF/BU→ /BWπ/lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B7/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BC. /BH /B5/B1 /CB/BP/BD/BA/BH /DF/BU→ /BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BH± /BC. /BI /B5/B1 /DF/BU→ /BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BL± /BC. /BG /B5/B1 /DF/BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BG. /BG± /BD. /BI /B5× /BD/BC− /BF/DF/BU→ /BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BD. /BC/BC± /BC. /BF/BG /B5/B1 /DF/BU→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→ /BW−/D7/lscript /B7ν/lscript /C3 /B7/CP/D2/DD/B9/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→ /BW−/D7/lscript /B7ν/lscript /C3 /BC/CP/D2/DD/B9/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→/lscript /B7ν/lscript /CR/CW/CP /D6/D1 /B4 /BD/BC. /BH/BJ± /BC. /BD/BH /B5/B1 /DF/BU→ /CG/D9/lscript /B7ν/lscript /B4 /BE. /BF/BF± /BC. /BE/BE /B5× /BD/BC− /BF/DF/BU→π/lscriptν/lscript /B4 /BD. /BF/BH± /BC. /BD/BC /B5× /BD/BC− /BG/BE/BI/BF/BK/BU→ /C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BI. /BE± /BC. /BH /B5/B1 /DF/BU→ /C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BD/BC ± /BG /B5× /BD/BC− /BF/DF/BU→ /C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BG. /BH± /BC. /BH /B5/B1 /DF/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3/CS /CT /D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3/CS /CT /D7/BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BH± /BD. /BF /B5/B1 /DF/BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI/BE. /BH± /BE. /BL /B5/B1 /CB/BP/BD/BA/BF /DF/BU→ /BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BE. /BH± /BD. /BH /B5/B1 /DF/BU→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BI. /BC± /BE. /BJ /B5/B1 /DF/BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BK. /BH± /BC. /BK /B5/B1 /DF/BU→ /BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BH± /BD. /BC /B5/B1 /DF/BU→ /BW∗±/D7 /BW /B4∗ /B5/B4 /BF. /BH± /BC. /BI /B5/B1 /DF/BU→ /BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/B7/BW /B4∗ /B5 /BW /B4∗ /B5/C3± /CJ /CV/CV/B8/DB/DB/DB /CL /B4 /BJ. /BD /B7 /BE. /BJ − /BD. /BJ /B5/B1 /DF/CQ→ /CR /CR/D7 /B4 /BE/BE ± /BG /B5/B1 /DF/BU→ /BW/D7 /B4∗ /B5 /BW /B4∗ /B5/CJ /CV/CV/B8/DB/DB/DB /CL /B4 /BG. /BC± /BC. /BG /B5/B1 /DF/BU→ /BW∗/BW∗/B4/BE/BC/BD/BC/B5±/CJ /CV/CV /CL< /BH. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BD/BU→ /BW/BW∗/B4/BE/BC/BD/BC/B5±/B7/BW∗/BW± /CJ /CV/CV /CL< /BH. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→ /BW/BW±/CJ /CV/CV /CL< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BI/BI/BU→ /BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5 /CJ /CV/CV/B8/DB/DB/DB /CL /B4 /BL /B7 /BH − /BG /B5/B1 /DF/BU→ /BW∗/B4/BE/BC/BD/BC/B5 γ < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BH/BJ/BU→ /BW /B7/D7π−/B8 /BW∗ /B7/D7π−/B8/BW /B7/D7ρ−/B8 /BW∗ /B7/D7ρ−/B8 /BW /B7/D7π /BC/B8/BW∗ /B7/D7π /BC/B8 /BW /B7/D7η /B8 /BW∗ /B7/D7η /B8/BW /B7/D7ρ /BC/B8 /BW∗ /B7/D7ρ /BC/B8 /BW /B7/D7ω /B8/BW∗ /B7/D7ω /CJ /CV/CV /CL< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BU→ /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BL. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BU→ /C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BL/BG± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD /DF/BU→ /C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ. /BK± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BD /DF/BU→ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BC/BJ± /BC. /BE/BD /B5× /BD/BC− /BF/DF/BU→χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BK/BI± /BC. /BE/BJ /B5× /BD/BC− /BF/DF/BU→χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BF. /BD/BI± /BC. /BE/BH /B5× /BD/BC− /BF/DF/BU→χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BL /DF /BU→χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BD. /BI/BH± /BC. /BF/BD /B5× /BD/BC− /BF/DF/BU→η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU /BC→ /CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/BD/BD/BG/BD/BU→ /C3/CG /B4/BF/BL/BG/BH/B5 ×/BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5 /CJ /DC/DC/DC /CL /B4 /BJ. /BD± /BF. /BG /B5× /BD/BC− /BH/BD/BC/BK/BF/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/BU→ /C3±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BJ/BK. /BL± /BE. /BH /B5/B1 /DF/BU→ /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI/BI ± /BH /B5/B1 /DF/BU→ /C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BF ± /BG /B5/B1 /DF/BU→ /C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BI/BG ± /BG /B5/B1 /DF/BU→ /C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BK ± /BI /B5/B1 /DF/BU→/C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/B9/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BD/BG. /BI± /BE. /BI /B5/B1 /DF/BU→ /C3∗/B4/BK/BL/BE/B5γ /B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BH/BE/BH/BI/BG/BU→η /C3γ /B4 /BK. /BH /B7 /BD. /BK − /BD. /BI /B5× /BD/BC− /BI/BE/BH/BK/BK/BU→ /C3/BD /B4/BD/BG/BC/BC/B5 γ < /BD. /BE/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BG/BH/BF/BU→ /C3∗/BE /B4/BD/BG/BF/BC/B5 γ /B4 /BD. /BJ /B7 /BC. /BI − /BC. /BH /B5× /BD/BC− /BH/BE/BG/BG/BJ/BU→ /C3/BE /B4/BD/BJ/BJ/BC/B5 γ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BE/BU→ /C3∗/BF /B4/BD/BJ/BK/BC/B5 γ < /BF. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BF/BG/BD/BU→ /C3∗/BG /B4/BE/BC/BG/BH/B5 γ < /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BE/BG/BG/BU→ /C3η/prime/B4/BL/BH/BK/B5 /B4 /BK. /BF± /BD. /BD /B5× /BD/BC− /BH/BE/BH/BE/BK/BU→ /C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5 /B4 /BG. /BD± /BD. /BD /B5× /BD/BC− /BI/BE/BG/BJ/BE/BU→ /C3η < /BH. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BK/BU→ /C3∗/B4/BK/BL/BE/B5η /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BH/BE/BH/BF/BG/BU→ /C3φφ /B4 /BE. /BF± /BC. /BL /B5× /BD/BC− /BI/BE/BF/BC/BI/BU→ /CQ→ /D7γ /B4 /BF. /BH/BI± /BC. /BE/BH /B5× /BD/BC− /BG/DF/BU→ /CQ→ /D7 /CV/D0/D9/D3/D2 < /BI. /BK /B1 /BV/C4/BP/BL/BC/B1 /DF/BU→η /CP/D2/DD/D8/CW/CX/D2/CV < /BG. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/BU→η/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BE± /BC. /BL /B5× /BD/BC− /BG/DF/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/D3 /CS/CT/D7/BU→ργ /B4 /BD. /BF/BI± /BC. /BF/BC /B5× /BD/BC− /BI/BE/BH/BK/BF/BU→ρ /BBωγ /B4 /BD. /BE/BK± /BC. /BE/BD /B5× /BD/BC− /BI/DF/BU→π±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV/B8/DD/DD/DD /CL /B4/BF/BH/BK ± /BJ /B5/B1 /DF/BU→π /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BF/BH ± /BD/BD /B5/B1 /DF/BU→η /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BJ. /BI± /BD. /BI /B5/B1 /DF/BU→ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BD ± /BH /B5/B1 /DF/BU→ω /CP/D2/DD/D8/CW/CX/D2/CV < /BK/BD /B1 /BV/C4/BP/BL/BC/B1 /DF/BU→φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BG/BF± /BC. /BD/BE /B5/B1 /DF/BU→φ /C3∗/B4/BK/BL/BE/B5 < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BG/BI/BC/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU→ /A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BH± /BD. /BE /B5/B1 /DF/BU→ /A3−/CR /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BE. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→ /A3−/CR /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BC. /BK /B5/B1 /DF/BU→ /A3−/CR /D4/CT /B7ν/CT < /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BC/BE/BD/BU→ /A6−−/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BE± /BE. /BG /B5× /BD/BC− /BF/DF/BU→ /A6−/CR /CP/D2/DD/D8/CW/CX/D2/CV < /BL. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BU→ /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BI± /BE. /BG /B5× /BD/BC− /BF/DF/BU→ /A6 /BC/CR /C6 /B4 /C6 /BP /D4 /D3 /D6 /D2 /B5 < /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BL/BF/BK/BU→ /A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5 /B4 /BD. /BL/BF± /BC. /BF/BC /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /DF/BU→ /A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5 /B4 /BG. /BH /B7 /BD. /BF − /BD. /BE /B5× /BD/BC− /BG/DF/BU→ /D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BK. /BC± /BC. /BG /B5/B1 /DF/BU→ /D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BH. /BH± /BC. /BH /B5/B1 /DF/BU→ /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BG. /BC± /BC. /BH /B5/B1 /DF/BU→ /A4−/BB /A4 /B7/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BF/DF/BU→ /CQ/CP /D6/DD /D3/D2/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BK± /BC. /BI /B5/B1 /DF/BU→ /D4 /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BJ± /BC. /BE/BF /B5/B1 /DF/BU→ /A3 /D4 /BB /A3/D4 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BE. /BH± /BC. /BG /B5/B1 /DF/BU→ /A3 /A3 /CP/D2/DD/D8/CW/CX/D2/CV < /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7/BU→ /D7/CT /B7/CT−/BU/BD /B4 /BG. /BJ± /BD. /BF /B5× /BD/BC− /BI/DF/BU→ /D7µ /B7µ−/BU/BD /B4 /BG. /BF± /BD. /BE /B5× /BD/BC− /BI/DF/BU→ /D7/lscript /B7/lscript−/BU/BD /CJ /CX/CX/CX /CL /B4 /BG. /BH± /BD. /BC /B5× /BD/BC− /BI/DF/BU→π/lscript /B7/lscript−< /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BK/BU→ /C3/CT /B7/CT−/BU/BD /B4 /BF. /BK /B7 /BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/BE/BI/BD/BJ/BU→ /C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/BU/BD /B4 /BD. /BD/BF± /BC. /BE/BJ /B5× /BD/BC− /BI/BE/BH/BI/BG /BI/BG /BI/BG/BI/BG /BI/BG/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BU→ /C3µ /B7µ−/BU/BD /B4 /BG. /BE /B7 /BC. /BL − /BC. /BK /B5× /BD/BC− /BJ/BE/BI/BD/BE/BU→ /C3∗/B4/BK/BL/BE/B5µ /B7µ−/BU/BD /B4 /BD. /BC/BF /B7 /BC. /BE/BI − /BC. /BE/BF /B5× /BD/BC− /BI/BE/BH/BI/BC/BU→ /C3/lscript /B7/lscript−/BU/BD /B4 /BF. /BL± /BC. /BJ /B5× /BD/BC− /BJ/CB/BP/BD/BA/BE /BE/BI/BD/BJ/BU→ /C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/BU/BD /B4 /BL. /BG± /BD. /BK /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD /BE/BH/BI/BG/BU→ /D7/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/BU→π /CT±µ∓/C4/BY < /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BF/BJ/BU→ρ /CT±µ∓/C4/BY < /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BE/BU→ /C3/CT±µ∓/C4/BY < /BF. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BD/BI/BU→ /C3∗/B4/BK/BL/BE/B5 /CT±µ∓/C4/BY < /BH. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BF /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /CC/CW/CT/D7/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /CQ /D3/D8/D8/D3/D1 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /CW/CX/CV/CW/CT/D2/CT/D6/CV/DD /B4/C4/BX/C8 /B8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CB /D4 /D4 /CB/B5/BA/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BH/BI/BK± /BC. /BC/BC/BL/B5× /BD/BC− /BD/BE/D7/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BJ/BE± /BC. /BD/BC/B5× /BD/BC− /BD/BE/D7 /BV/CW/CP /D6/CV/CT/CS /CQ /B9/CW/CP/CS/D6/D3/D2/CP/CS/D1/CX/DC/D8/D9/D6/CT/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BH/BK± /BC. /BD/BG/B5× /BD/BC− /BD/BE/D7 /C6/CT/D9/D8/D6/CP/D0 /CQ /B9/CW/CP/CS/D6/D3/D2 /CP/CS/B9/D1/CX/DC/D8/D9/D6/CT τ/CR/CW/CP /D6/CV/CT/CS /CQ− /CW/CP/CS/D6/D3/D2 /BBτ/D2/CT/D9/D8/D6/CP/D0 /CQ− /CW/CP/CS/D6/D3/D2 /BP/BD. /BC/BL± /BC. /BD/BF/vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/BBτ/CQ, /CQ /BP− /BC. /BC/BC/BD± /BC. /BC/BD/BG/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /D1/CT/D7/D3/D2/D7/CP/D2/CS /CQ/CP /D6/DD /D3/D2/D7 /CP/D8 /CT/D2/CT/D6/CV/CX/CT/D7 /CP/CQ /D3/DA/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /BA /C7/D2/D0/DD /D8/CW/CT /CW/CX/CV/CW/CT/D7/D8 /CT/D2/CT/D6/CV/DD /D6/CT/D7/D9/D0/D8/D7/B4/C4/BX/C8 /B8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CB /D4 /D4 /CB/B5/CP /D6/CT /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CP/DA/CT/D6/CP/CV/CT/D7/BA /C1/D2/D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/B8 /DB /CT /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D8/CW/CT /D7/CP/D1/CT /CP/D8/D8/CW/CT /C4/BX/C8 /CP/D2/CS /CP/D8 /D8/CW/CT /CC /CT/DA/CP/D8/D6/D3/D2/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CC/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/CP /D6/CT /D0/CX/D7/D8/CT/CS /CU/D3 /D6/CP /CQ /CX/D2/CX/D8/CX/CP/D0 /D7/D8/CP/D8/CT/BA /CQ /D1/D3 /CS/CT/D7 /CP /D6/CT /D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT /D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/D1/CX/DC/CX/D2/CV/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 /CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB/CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV /CQ /B9/CW/CP/CS/D6/D3/D2/D7 /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD/CW/CP/DA/CT /CQ /CT/CT/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /D1/CT/CP/D2 /D0/CX/DA/CT/D7/B8 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/B9/D8/CT/D6/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CX/D7 /CT/CS/CX/D8/CX/D3/D2 /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV/BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK /BU /BC/B9 /BU /BC/C5/CX/DC/CX/D2/CVꜼ /CX/D2 /D8/CW/CT /BU /BC/C8 /CP /D6/D8/CX/B9/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CQ /B9/CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/CP /D6/CT /CP/D0/D7/D3 /D0/CX/D7/D8/CT/CS/CP/D8 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2/BA /CE /CP/D0/D9/CT/D7 /CP/D7/D7/D9/D1/CT/BU/B4 /CQ→ /BU /B7/B5/BP /BU /B4 /CQ→ /BU /BC/B5/BU/B4 /CQ→ /BU /B7/B5/B7 /BU /B4 /CQ→ /BU /BC/B5 /B7/BU/B4 /CQ→ /BU /BC/D7 /B5/B7 /BU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /BD/BC/BC /B1/BA/CC/CW/CT /D2/D3/D8/CP/D8/CX/D3/D2 /CU/D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DA/CP /D6/CX/CT/D7 /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /B4 /CU/CS /B8 /CS/BU /BC /B8/CU /B4 /CQ→ /BU /BC/B5/B8 /BU/D6/B4 /CQ→ /BU /BC/B5/B5/BA /CF /CT /D9/D7/CT /D3/D9/D6 /D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D2/D3/D8/CP/D8/CX/D3/D2/CW/CT/D6/CT/B8 /BU/B4 /CQ→ /BU /BC/B5/BA/BU /B7/B4 /BF/BL. /BL± /BD. /BD /B5/B1 /DF/BU /BC/B4 /BF/BL. /BL± /BD. /BD /B5/B1 /DF/BU /BC/D7 /B4 /BD/BD. /BC± /BD. /BE /B5/B1 /DF/CQ /B9/CQ/CP /D6/DD /D3/D2 /B4 /BL. /BE± /BD. /BL /B5/B1 /DF/BU/CR /DG /DF/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 ν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BD± /BD. /BH /B5/B1 /DF /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BD/BC. /BI/BL± /BC. /BE/BE/B5 /B1 /DF/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BK/BI± /BC. /BF/BH/B5 /B1 /DF µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BL/BH /B7 /BC. /BE/BL − /BC. /BE/BH /B5/B1 /DF/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BE. /BF± /BC. /BG /B5/B1 /CB/BP/BD/BA/BK /DF/BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BL± /BD. /BL /B5× /BD/BC− /BF/DF/BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BD. /BI /B5× /BD/BC− /BF/DF /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BI. /BK/BG± /BC. /BF/BH/B5 /B1 /DF /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BJ± /BC. /BE/BJ/B5 /B1 /DF /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BF± /BD. /BI /B5× /BD/BC− /BF/DF/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BE. /BJ/BH± /BC. /BD/BL/B5 /B1 /DF/BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI± /BJ /B5× /BD/BC− /BG/DF/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BK± /BD. /BC /B5× /BD/BC− /BF/DF /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV ×/BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5 /CJ /CX/CX/CX/B8/DE/DE/DE /CL /B4 /BE. /BI± /BC. /BL /B5× /BD/BC− /BF/DF/BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV ×/BU/B4 /BW−/CY→ /BW /BCπ−/B5 /CJ /CX/CX/CX/B8/DE/DE/DE /CL /B4 /BJ. /BC± /BE. /BF /B5× /BD/BC− /BF/DF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW∗−π /B7/B5< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→/BW /BCπ−/B5 /B4 /BG. /BE /B7 /BD. /BH − /BD. /BK /B5× /BD/BC− /BF/DF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW−π /B7/B5 /B4 /BD. /BI± /BC. /BK /B5× /BD/BC− /BF/DF/CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript /CJ /CX/CX/CX /CL /B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BF/DF τ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BD± /BC. /BE/BF/B5 /B1 /DF/BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL± /BG /B5× /BD/BC− /BF/DF /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CX/CX/CX /CL /B4 /BK. /BC/BE± /BC. /BD/BL/B5 /B1 /DF/CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BI /B7 /BC. /BG − /BC. /BH /B5/B1 /DF/BV/CW/CP /D6/D1/CT/CS /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/CT/CS /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/CT/CS /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/CT/CS /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH/BL. /BI± /BE. /BL /B5/B1 /DF/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BL. /BD /B7 /BF. /BL − /BE. /BK /B5/B1 /DF/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BG. /BC /B7 /BE. /BF − /BD. /BK /B5/B1 /DF /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BH. /BD /B7 /BE. /BC − /BD. /BK /B5/B1 /DF/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BE. /BJ /B7 /BD. /BK − /BD. /BI /B5/B1 /DF/BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL< /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/BW−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BD± /BD. /BJ /B5/B1 /DF/BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BJ. /BF± /BE. /BC /B5/B1 /DF/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BC± /BD. /BH /B5/B1 /DF/BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BF. /BF /B7 /BD. /BI − /BD. /BF /B5/B1 /DF/BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BF. /BC /B7 /BD. /BD − /BC. /BL /B5/B1 /DF/BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BE. /BH /B7 /BD. /BE − /BD. /BC /B5/B1 /DF/BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CV/CV /CL /B4 /BD. /BE± /BC. /BG /B5/B1 /DF /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC /B7/BD /BD − /BD/BC /B5/B1 /DF/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BJ± /BE. /BJ /B5/B1 /DF/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BH. /BC± /BE. /BD /B5/B1 /DF/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BD± /BF. /BD /B5/B1 /DF/A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BJ± /BE. /BL /B5/B1 /DF /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV /CJ /DD/DD/DD /CL /B4/BD/BD/BI. /BE± /BF. /BE /B5/B1 /DF/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BD/BI± /BC. /BD/BC/B5 /B1 /DF ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BK± /BE. /BG /B5× /BD/BC− /BF/DF χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BF± /BC. /BG /B5/B1 /DF/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /D7γ /B4 /BF. /BD± /BD. /BD /B5× /BD/BC− /BG/DF /D7 νν < /BI. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ/BG± /BI /B5/B1 /DF/C3 /BC/CB /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BL. /BC± /BE. /BL /B5/B1 /DF/C8/CX/D3/D2 /D1/D3 /CS/CT/D7 /C8/CX/D3/D2 /D1/D3 /CS/CT/D7/C8/CX/D3/D2 /D1/D3 /CS/CT/D7 /C8/CX/D3/D2 /D1/D3 /CS/CT/D7 π±/CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BL/BJ ± /BE/BD /B5/B1 /DF π /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /DD/DD/DD /CL /B4/BE/BJ/BK ± /BI/BC /B5/B1 /DF φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BK/BE± /BC. /BE/BF/B5 /B1 /DF/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BF. /BD± /BD. /BD /B5/B1 /DF/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7/CR/CW/CP /D6/CV/CT/CS /CP/D2/DD/D8/CW/CX/D2/CV /CJ /DD/DD/DD /CL /B4/BG/BL/BJ ± /BJ /B5/B1 /DF/CW/CP/CS/D6/D3/D2 /B7/CW/CP/CS/D6/D3/D2−/B4 /BD. /BJ /B7 /BD. /BC − /BC. /BJ /B5× /BD/BC− /BH/DF/CR/CW/CP /D6/D1/D0/CT/D7/D7 /B4 /BJ± /BE/BD /B5× /BD/BC− /BF/DF/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BL± /BC. /BI /B5/B1 /DF/CQ /B9/CQ/CP /D6/DD /D3/D2 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BE± /BE. /BK /B5/B1 /DF/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV /BU/BD < /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF /BI/BH /BI/BH/BI/BH /BI/BH/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BU∗/BU∗/BU∗/BU∗ /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1/BU∗ /BP /BH/BF/BE/BH . /BD± /BC. /BH/C5 /CT /CE/D1/BU∗− /D1/BU /BP/BG /BH. /BJ/BK± /BC. /BF/BH /C5/CT/CE/BU∗/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU∗/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BUγ /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BH /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BU/BD /B4/BH/BJ/BE/BD/B5 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/BU/BD /B4/BH/BJ/BE/BD/B5 /BC/C5/BT/CB/CB /BP /BH/BJ/BE/BC . /BJ± /BE. /BJ/C5 /CT /CE/D1/BU /BC/BD− /D1/BU /B7 /BP/BG /BG /BD . /BH± /BE. /BJ/C5 /CT /CE/BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BU∗ /B7π−/CS/D3/D1/CX/D2/CP/D2/D8 /DF /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/C5/BT/CB/CB /BP /BH/BJ/BG/BI . /BL± /BE. /BL/C5 /CT /CE/D1/BU∗ /BC/BE− /D1/BU /BC/BD /BP/BE /BI. /BE± /BF. /BE/C5 /CT /CE/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BU /B7π−/CS/D3/D1/CX/D2/CP/D2/D8 /BG/BE/BK/BU∗ /B7π−/CS/D3/D1/CX/D2/CP/D2/D8 /DF /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5 /B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5/B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5 /B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5/BU /BC/D7 /BP /D7 /CQ /B8 /BU /BC/D7 /BP /D7/CQ /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BU∗/D7 /B3/D7 /BU /BC/D7 /BU /BC/D7 /BU /BC/D7 /BU /BC/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1/BU /BC/D7 /BP /BH/BF/BI/BI . /BF± /BC. /BI/C5 /CT /CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BG/BJ/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /B5× /BD/BC− /BD/BE/D7/CRτ /BP /BG/BG/BD µ /D1/BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /BP/B4 /BD /BJ . /BJ/BJ± /BC. /BD/BE/B5× /BD/BC /BD/BE/AMh /D7− /BD/BP/B4 /BD /BD /BJ . /BC± /BC. /BK/B5× /BD/BC− /BD/BC/C5/CT/CE/DC/D7 /BP/A1 /D1/BU /BC/D7 /BB/A0/BU /BC/D7 /BP/BE /BI. /BD± /BC. /BH χ/D7 /BP/BC. /BG/BL/BL/BE/BJ ± /BC. /BC/BC/BC/BC/BF/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /BU /BC/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /BU /BC/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /BU /BC/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /BU /BC/D7/CA/CT/B4/epsilon1/BU /BC/D7 /B5/BB /B4 /BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/D7/vextendsingle/vextendsingle /BE/B5/BP /B4− /BC. /BJ/BH± /BE. /BH/BE/B5× /BD/BC− /BF/BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT β/D7 /CX/D2 /D8/CW/CT /BU /BC/D7 /CB/DD/D7/D8/CT/D1/BP /BC . /BF/BH /B7/BC. /BE/BC − /BC. /BE/BG /CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP/D0/D0 /D7/CR/CP/D0/CT /DB/CX/D8/CW /BU/B4 /CQ→ /BU /BC/D7 /B5/B8 /D8/CW/CT /C4/BX/C8 /BU /BC/D7 /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/BA /CC/CW/CT /AC/D6/D7/D8 /CU/D3/D9/D6 /DB /CT/D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CQ→ /BU /BC/D7 /B5 /BP/B4/BD/BC. /BJ± /BD. /BE/B5/B1 /CP/D2/CS /D8/CW/CT /D6/CT/D7/D8 /CP/D7/D7/D9/D1/CT /BU/B4 /CQ→ /BU /BC/D7 /B5 /BP /BD/BE/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CX/D7 /D2/D3/D8 /CP /D4/D9/D6/CT /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8 /D7/CX/D2/CR/CT /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /BU /BC/D7 /B5×/BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /DB /CP/D7 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BU/B4 /CQ→ /BU /BC/D7 /B5/B8 /CP/D7/CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BU /BC/B9 /BU /BC/C5/CX/DC/CX/D2/CVꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BL/BF ± /BE/BH /B5/B1 /DF/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP/CP/CP/CP /CL /B4 /BJ. /BL± /BE. /BG/B5 /B1 /DF/BW−/D7π /B7/B4 /BF. /BE± /BC. /BL/B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BE/BF/BE/BC/BW−/D7π /B7π /B7π−/B4 /BK. /BG± /BF. /BF/B5× /BD/BC− /BF/BE/BF/BC/BD/BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/B4 /BG. /BL /B7 /BE. /BL − /BE. /BH /B5/B1 /CB/BP/BD/BA/BE /DF/BW /B7/D7 /BW−/D7 /B4 /BD. /BD± /BC. /BG/B5 /B1 /BD/BK/BE/BF/BW∗ /B7/D7 /BW−/D7< /BD/BE. /BD /B1 /BV/C4/BP/BL/BC/B1 /BD/BJ/BG/BE/BW∗ /B7/D7 /BW∗−/D7< /BE/BH. /BJ /B1 /BV/C4/BP/BL/BC/B1 /BD/BI/BH/BH/C2/ψ /B4/BD /CB /B5φ /B4 /BL. /BF± /BF. /BF/B5× /BD/BC− /BG/BD/BH/BK/BJ/C2/ψ /B4/BD /CB /B5π /BC< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BK/BI/C2/ψ /B4/BD /CB /B5η < /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BF/BF ψ /B4/BE /CB /B5φ /B4 /BG. /BK± /BE. /BE/B5× /BD/BC− /BG/BD/BD/BD/BL π /B7π−< /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BC π /BCπ /BC< /BE. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BC ηπ /BC< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BH/BF ηη < /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BI/BE/BJ ρ /BCρ /BC< /BF. /BE/BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BI/BL φρ /BC< /BI. /BD/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BE/BI φφ /B4 /BD. /BG± /BC. /BK/B5× /BD/BC− /BH/BE/BG/BK/BE π /B7/C3−< /BH. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BH/BL/C3 /B7/C3−/B4 /BF. /BF± /BC. /BL/B5× /BD/BC− /BH/BE/BI/BF/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC< /BJ. /BI/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BH/BC /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BI/BK/BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BF/BD φ /C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BC/BD/BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BC/BJ/D4 /D4 < /BH. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BH/BD/BG γγ /BU/BD < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BF φγ < /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BI/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1/D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 µ /B7µ−/BU/BD < /BG. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BD/CT /B7/CT−/BU/BD < /BH. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BF/CT±µ∓/C4/BY /CJ /CV/CV /CL< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BI/BK/BE φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/BU/BD < /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BE φν ν /BU/BD < /BH. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BE/BH/BK/BI /BU∗/D7 /BU∗/D7 /BU∗/D7 /BU∗/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1 /BP /BH/BG/BD/BE . /BK± /BD. /BF /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/D1B∗s− /D1/BU/D7 /BP/BG /BI. /BH± /BD. /BE /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BU/D7γ /CS/D3/D1/CX/D2/CP/D2/D8 /DF /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BD /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BH/BK/BE/BL . /BG± /BC. /BJ /C5/CT/CE/D1/BU /BC/D7 /BD− /D1/BU∗ /B7 /BP /BH/BC/BG . /BG/BD± /BC. /BE/BH /C5/CT/CE/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BU∗ /B7/C3−/CS/D3/D1/CX/D2/CP/D2/D8 /DF /BI/BI /BI/BI/BI/BI /BI/BI/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BH/BK/BF/BL . /BJ± /BC. /BI/C5 /CT /CE/D1/BU∗ /BC/D7 /BE− /D1/BU /BC/D7 /BD /BP/BD /BC. /BH± /BC. /BI/C5 /CT /CE/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /BU /B7/C3−/CS/D3/D1/CX/D2/CP/D2/D8 /BE/BH/BE /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/B4 /BU /BP /BV /BP± /BD/B5 /B4 /BU /BP /BV /BP± /BD/B5/B4 /BU /BP /BV /BP± /BD/B5 /B4 /BU /BP /BV /BP± /BD/B5/BU /B7/CR /BP /CR /CQ /B8 /BU−/CR /BP /CR/CQ /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BU∗/CR /B3/D7 /BU±/CR /BU±/CR /BU±/CR /BU±/CR /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/CX/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1 /BP/BI. /BE/BJ/BI± /BC. /BC/BC/BG /BZ/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BC. /BG/BI± /BC. /BC/BJ/B5× /BD/BC− /BD/BE/D7/BU−/CR /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/D4/BU /B7/CR /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB × /BU/B4 /CQ→ /BU/CR /B5 /BU /B7/CR /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB × /BU/B4 /CQ→ /BU/CR /B5/BU /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5 /BU /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BN /D6/CP/D8/CW/CT/D6 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2/A0/CX /BB/A0× /BU/B4 /CQ→ /BU/CR /B5/BA/C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/DF/C2/ψ /B4/BD /CB /B5π /B7< /BK. /BE × /BD/BC− /BH/BL/BC/B1 /BE/BF/BJ/BD/C2/ψ /B4/BD /CB /B5π /B7π /B7π−< /BH. /BJ × /BD/BC− /BG/BL/BC/B1 /BE/BF/BH/BD/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 < /BD. /BE × /BD/BC− /BF/BL/BC/B1 /BE/BD/BJ/BC/BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC< /BI. /BE × /BD/BC− /BF/BL/BC/B1 /BE/BG/BI/BJ /CR /CR /C5/BX/CB/C7/C6/CB /CR /CR /C5/BX/CB/C7/C6/CB/CR /CR /C5/BX/CB/C7/C6/CB /CR /CR /C5/BX/CB/C7/C6/CB η/CR /B4/BD /CB /B5η/CR /B4/BD /CB /B5η/CR /B4/BD /CB /B5η/CR /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BL/BK/BC . /BF± /BD. /BE/C5 /CT /CE /B4/CB /BP /BD/BA/BJ/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BI . /BJ± /BF. /BC/C5 /CT /CE /B4/CB /BP /BE/BA/BC/B5/D4 η/CR /B4/BD /CB /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB η/CR /B4/BD /CB /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 η/prime/B4/BL/BH/BK/B5ππ /B4 /BG. /BD± /BD. /BJ /B5/B1 /BD/BF/BE/BD ρρ /B4 /BE. /BC± /BC. /BJ /B5/B1 /BD/BE/BJ/BE/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B7 /CR/BA/CR/BA /B4 /BE. /BC± /BC. /BJ /B5/B1 /BD/BE/BJ/BH/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BL. /BE± /BF. /BG /B5× /BD/BC− /BF/BD/BD/BL/BG/C3∗ /BC /C3∗ /BCπ /B7π−/B4 /BD. /BH± /BC. /BK /B5/B1 /BD/BC/BJ/BD φ /C3 /B7/C3−/B4 /BE. /BL± /BD. /BG /B5× /BD/BC− /BF/BD/BD/BC/BE φφ /B4 /BE. /BJ± /BC. /BL /B5× /BD/BC− /BF/BD/BC/BK/BJ φ /BE/B4π /B7π−/B5 < /BG. /BJ × /BD/BC− /BF/BL/BC/B1 /BD/BE/BG/BL/CP/BC /B4/BL/BK/BC/B5π < /BE /B1 /BL/BC/B1 /BD/BF/BE/BG/CP/BE /B4/BD/BF/BE/BC/B5 π < /BE /B1 /BL/BC/B1 /BD/BD/BL/BG/C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA < /BD. /BE/BK /B1 /BL/BC/B1 /BD/BF/BC/BK/CU/BE /B4/BD/BE/BJ/BC/B5 η < /BD. /BD /B1 /BL/BC/B1 /BD/BD/BG/BF ωω < /BF. /BD × /BD/BC− /BF/BL/BC/B1 /BD/BE/BI/BK ωφ < /BD. /BJ × /BD/BC− /BF/BL/BC/B1 /BD/BD/BK/BF/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BD. /BC /B7/BC. /BG − /BC. /BH /B5/B1 /BJ/BJ/BD/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BK± /BG /B5× /BD/BC− /BF/BH/BC/BK/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/C3 /C3π /B4 /BJ. /BC± /BD. /BE /B5/B1 /BD/BF/BJ/BL ηππ /B4 /BG. /BL± /BD. /BK /B5/B1 /BD/BG/BE/BJ π /B7π−/C3 /B7/C3−/B4 /BD. /BH± /BC. /BI /B5/B1 /BD/BF/BG/BF/C3 /B7/C3−/BE/B4π /B7π−/B5 /B4/BD/BC ± /BG /B5× /BD/BC− /BF/BD/BE/BH/BE/BE/B4 /C3 /B7/C3−/B5 /B4 /BD. /BH± /BC. /BJ /B5× /BD/BC− /BF/BD/BC/BH/BF/BE/B4π /B7π−/B5 /B4 /BD. /BE/BC± /BC. /BF/BC/B5 /B1 /BD/BG/BH/BJ/BF/B4π /B7π−/B5 /B4 /BE. /BC± /BC. /BJ /B5/B1 /BD/BG/BC/BH/D4 /D4 /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/BD/BD/BH/BK/A3 /A3 /B4 /BD. /BC/BG± /BC. /BF/BD/B5× /BD/BC− /BF/BL/BK/BK/C3 /C3η < /BF. /BD /B1 /BL/BC/B1 /BD/BE/BI/BF π /B7π−/D4 /D4 < /BD. /BE /B1 /BL/BC/B1 /BD/BC/BE/BG /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γγ /B4 /BE. /BG /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BG/BD/BG/BL/BC/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 π /B7π−/C8 /B8 /BV/C8 < /BK. /BJ × /BD/BC− /BG/BL/BC/B1 /BD/BG/BK/BG π /BCπ /BC/C8 /B8 /BV/C8 < /BH. /BI × /BD/BC− /BG/BL/BC/B1 /BD/BG/BK/BG/C3 /B7/C3−/C8 /B8 /BV/C8 < /BJ. /BI × /BD/BC− /BG/BL/BC/B1 /BD/BG/BC/BI/C3 /BC/CB /C3 /BC/CB /C8 /B8 /BV/C8 < /BG. /BE × /BD/BC− /BG/BL/BC/B1 /BD/BG/BC/BH /C2/ψ /B4/BD /CB /B5 /C2/ψ /B4/BD /CB /B5/C2/ψ /B4/BD /CB /B5 /C2/ψ /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BF/BC/BL/BI . /BL/BD/BI± /BC. /BC/BD/BD /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL/BF . /BE± /BE. /BD/CZ /CT/CE/A0/CT/CT /BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/C2/ψ /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB /C2/ψ /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/C2/ψ /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB /C2/ψ /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CW/CP/CS/D6/D3/D2/D7 /B4/BK/BJ. /BJ± /BC. /BH /B5/B1 /DF/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7 /B4/BD/BF. /BH/BC± /BC. /BF/BC/B5 /B1 /DF/CT /B7/CT−/B4 /BH. /BL/BG± /BC. /BC/BI/B5 /B1 /BD/BH/BG/BK µ /B7µ−/B4 /BH. /BL/BF± /BC. /BC/BI/B5 /B1 /BD/BH/BG/BH/BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 ρπ /B4 /BD. /BI/BL± /BC. /BD/BH/B5 /B1 /CB/BP/BE/BA/BG /BD/BG/BG/BK ρ /BCπ /BC/B4 /BH. /BI± /BC. /BJ /B5× /BD/BC− /BF/BD/BG/BG/BK/CP/BE /B4/BD/BF/BE/BC/B5 ρ /B4 /BD. /BC/BL± /BC. /BE/BE/B5 /B1 /BD/BD/BE/BF ωπ /B7π /B7π−π−/B4 /BK. /BH± /BF. /BG /B5× /BD/BC− /BF/BD/BF/BL/BE ωπ /B7π−π /BC/B4 /BG. /BC± /BC. /BJ /B5× /BD/BC− /BF/BD/BG/BD/BK ωπ /B7π−/B4 /BK. /BI± /BC. /BJ /B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BD/BG/BF/BH ω /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BG. /BF± /BC. /BI /B5× /BD/BC− /BF/BD/BD/BG/BE/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA /B4 /BI. /BC± /BC. /BI /B5× /BD/BC− /BF/BD/BC/BD/BE/C3∗/B4/BK/BL/BE/B5 /BC /C3/BE /B4/BD/BJ/BJ/BC/B5 /BC/B7 /CR/BA/CR/BA →/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B7 /CR/BA/CR/BA /B4 /BI. /BL± /BC. /BL /B5× /BD/BC− /BG/DF ω /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA /B4 /BI. /BD± /BC. /BL /B5× /BD/BC− /BF/BD/BC/BL/BJ/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA /B4 /BH. /BD/BE± /BC. /BF/BC/B5× /BD/BC− /BF/BD/BF/BJ/BF/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA →/C3 /B7/C3−π /BC /B4 /BD. /BL/BJ± /BC. /BE/BC/B5× /BD/BC− /BF/DF/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA →/C3 /BC/C3±π∓ /B4 /BF. /BC± /BC. /BG /B5× /BD/BC− /BF/DF/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7 /CR/BA/CR/BA /B4 /BG. /BF/BL± /BC. /BF/BD/B5× /BD/BC− /BF/BD/BF/BJ/BF/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7 /CR/BA/CR/BA →/C3 /BC/C3±π∓ /B4 /BF. /BE± /BC. /BG /B5× /BD/BC− /BF/DF/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B4 /BF. /BK± /BD. /BG /B5× /BD/BC− /BF/BD/BD/BJ/BC /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/B7 /CR/BA/CR/BA /D7/CT/CT/D2 /BD/BF/BG/BF ωπ /BCπ /BC/B4 /BF. /BG± /BC. /BK /B5× /BD/BC− /BF/BD/BG/BF/BI/CQ/BD /B4/BD/BE/BF/BH/B5±π∓/CJ /CV/CV /CL /B4 /BF. /BC± /BC. /BH /B5× /BD/BC− /BF/BD/BF/BC/BC ω /C3±/C3 /BC/CBπ∓/CJ /CV/CV /CL /B4 /BF. /BG± /BC. /BH /B5× /BD/BC− /BF/BD/BE/BD/BC/CQ/BD /B4/BD/BE/BF/BH/B5 /BCπ /BC/B4 /BE. /BF± /BC. /BI /B5× /BD/BC− /BF/BD/BF/BC/BC η /C3±/C3 /BC/CBπ∓/CJ /CV/CV /CL /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BF/BD/BE/BJ/BK φ /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA /B4 /BE. /BD/BK± /BC. /BE/BF/B5× /BD/BC− /BF/BL/BI/BL ω /C3 /C3 /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BG/BD/BE/BI/BK ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /C3 /B4 /BG. /BK± /BD. /BD /B5× /BD/BC− /BG/BK/BJ/BK φ /BE/B4π /B7π−/B5 /B4 /BD. /BI/BI± /BC. /BE/BF/B5× /BD/BC− /BF/BD/BF/BD/BK/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /D4π−/B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/BD/BC/BF/BC ωη /B4 /BD. /BJ/BG± /BC. /BE/BC/B5× /BD/BC− /BF/CB/BP/BD/BA/BI /BD/BF/BL/BG φ /C3 /C3 /B4 /BD. /BK/BF± /BC. /BE/BG/B5× /BD/BC− /BF/CB/BP/BD/BA/BH /BD/BD/BJ/BL φ /CU/BC /B4/BD/BJ/BD/BC/B5 →φ /C3 /C3 /B4 /BF. /BI± /BC. /BI /B5× /BD/BC− /BG/BK/BJ/BH/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /A1 /B4/BD/BE/BF/BE/B5−−/B4 /BD. /BD/BC± /BC. /BE/BL/B5× /BD/BC− /BF/BL/BF/BK/A6 /B4/BD/BF/BK/BH/B5− /A6 /B4/BD/BF/BK/BH/B5 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5 /CJ /CV/CV /CL /B4 /BD. /BC/BF± /BC. /BD/BF/B5× /BD/BC− /BF/BI/BL/BJ φ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BK± /BG /B5× /BD/BC− /BG/CB/BP/BE/BA/BJ /BK/BJ/BD φπ /B7π−/B4 /BL. /BG± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BD/BF/BI/BH φπ /BCπ /BC/B4 /BH. /BI± /BD. /BI /B5× /BD/BC− /BG/BD/BF/BI/BI φ /C3±/C3 /BC/CBπ∓/CJ /CV/CV /CL /B4 /BJ. /BE± /BC. /BK /B5× /BD/BC− /BG/BD/BD/BD/BG ω /CU/BD /B4/BD/BG/BE/BC/B5 /B4 /BI. /BK± /BE. /BG /B5× /BD/BC− /BG/BD/BC/BI/BE φη /B4 /BJ. /BH± /BC. /BK /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BD/BF/BE/BC/A4 /B4/BD/BH/BF/BC/B5− /A4 /B7/B4 /BH. /BL± /BD. /BH /B5× /BD/BC− /BG/BI/BC/BC/D4/C3− /A6 /B4/BD/BF/BK/BH/B5 /BC/B4 /BH. /BD± /BF. /BE /B5× /BD/BC− /BG/BI/BG/BI ωπ /BC/B4 /BG. /BH± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BG /BD/BG/BG/BI φη/prime/B4/BL/BH/BK/B5 /B4 /BG. /BC± /BC. /BJ /B5× /BD/BC− /BG/CB/BP/BE/BA/BD /BD/BD/BL/BE φ /CU/BC /B4/BL/BK/BC/B5 /B4 /BF. /BE± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BL /BD/BD/BK/BE φ /CU/BC /B4/BL/BK/BC/B5 →φπ /B7π−/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BG/DF φ /CU/BC /B4/BL/BK/BC/B5 →φπ /BCπ /BC/B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BG/DF/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /BC/B4 /BF. /BE± /BD. /BG /B5× /BD/BC− /BG/BI/BC/BK/A6 /B4/BD/BF/BK/BH/B5− /A6 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5 /CJ /CV/CV /CL /B4 /BF. /BD± /BC. /BH /B5× /BD/BC− /BG/BK/BH/BH φ /CU/BD /B4/BD/BE/BK/BH/B5 /B4 /BE. /BI± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BD/BC/BF/BE ηπ /B7π−/B4 /BG. /BC± /BD. /BJ /B5× /BD/BC− /BG/BD/BG/BK/BJ /BI/BJ /BI/BJ/BI/BJ /BI/BJ/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT ρη /B4 /BD. /BL/BF± /BC. /BE/BF/B5× /BD/BC− /BG/BD/BF/BL/BI ωη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BK/BE± /BC. /BE/BD/B5× /BD/BC− /BG/BD/BE/BJ/BL ω /CU/BC /B4/BL/BK/BC/B5 /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BG/BD/BE/BJ/BD ρη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BC/BH± /BC. /BD/BK/B5× /BD/BC− /BG/BD/BE/BK/BD/CP/BE /B4/BD/BF/BE/BC/B5±π∓/CJ /CV/CV /CL< /BG. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BI/BF/C3 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7 /CR/BA/CR/BA < /BG. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BD/BH/BL/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BF/BD/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC< /BE. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BI/BC/BG/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BE. /BF± /BC. /BJ /B5× /BD/BC− /BG/BD/BE/BI/BI φ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BJ. /BE± /BD. /BF /B5× /BD/BC− /BG/BD/BC/BF/BI φη /B4/BD/BG/BC/BH/B5 →φηππ < /BE. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BG/BI ω /CU/prime/BE /B4/BD/BH/BE/BH/B5 < /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BC/BF/A6 /B4/BD/BF/BK/BH/B5 /BC /A3 < /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BD/BE/A1 /B4/BD/BE/BF/BE/B5 /B7 /D4 < /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BC/BC/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 →/C3 /BC/CB /D4/C3− /D2 /B7/CR /BA /CR /BA< /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2 < /BE. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2 < /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2 < /BH. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2 < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/A6 /BC /A3 < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BC/BF/BE φπ /BC< /BI. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BF/BJ/BJ/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/BE/B4π /B7π−/B5π /BC/B4 /BG. /BD± /BC. /BH /B5/B1 /CB/BP/BE/BA/BG /BD/BG/BL/BI/BF/B4π /B7π−/B5π /BC/B4 /BE. /BL± /BC. /BI /B5/B1 /BD/BG/BF/BF π /B7π−π /BC/B4 /BE. /BC/BJ± /BC. /BD/BF/B5 /B1 /CB/BP/BD/BA/BJ /BD/BH/BF/BF π /B7π−π /BC/C3 /B7/C3−/B4 /BD. /BJ/BL± /BC. /BE/BL/B5 /B1 /CB/BP/BE/BA/BE /BD/BF/BI/BK/BG/B4π /B7π−/B5π /BC/B4 /BL. /BC± /BF. /BC /B5× /BD/BC− /BF/BD/BF/BG/BH π /B7π−/C3 /B7/C3−/B4 /BI. /BI± /BC. /BH /B5× /BD/BC− /BF/BD/BG/BC/BJ π /B7π−/C3 /B7/C3−η /B4 /BD. /BK/BG± /BC. /BE/BK/B5× /BD/BC− /BF/BD/BE/BE/BD π /BCπ /BC/C3 /B7/C3−/B4 /BE. /BG/BH± /BC. /BF/BD/B5× /BD/BC− /BF/BD/BG/BD/BC ηφ /CU/BC /B4/BL/BK/BC/B5 →ηφπ /B7π−/B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BG/DF/C3 /C3π /B4 /BI. /BD± /BD. /BC /B5× /BD/BC− /BF/BD/BG/BG/BE/BE/B4π /B7π−/B5 /B4 /BF. /BH/BH± /BC. /BE/BF/B5× /BD/BC− /BF/BD/BH/BD/BJ/BF/B4π /B7π−/B5 /B4 /BG. /BF± /BC. /BG /B5× /BD/BC− /BF/BD/BG/BI/BI/BE/B4π /B7π−π /BC/B5 /B4 /BD. /BI/BE± /BC. /BE/BD/B5 /B1 /BD/BG/BI/BK/BE/B4π /B7π−/B5η /B4 /BE. /BE/BL± /BC. /BE/BG/B5× /BD/BC− /BF/BD/BG/BG/BI/BF/B4π /B7π−/B5η /B4 /BJ. /BE± /BD. /BH /B5× /BD/BC− /BG/BD/BF/BJ/BL/D4 /D4 /B4 /BE. /BD/BJ± /BC. /BC/BJ/B5× /BD/BC− /BF/BD/BE/BF/BE/D4 /D4π /BC/B4 /BD. /BC/BL± /BC. /BC/BL/B5× /BD/BC− /BF/BD/BD/BJ/BI/D4 /D4π /B7π−/B4 /BI. /BC± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BD/BD/BC/BJ/D4 /D4π /B7π−π /BC/CJ /CQ/CQ/CQ/CQ /CL /B4 /BE. /BF± /BC. /BL /B5× /BD/BC− /BF/CB/BP/BD/BA/BL /BD/BC/BF/BF/D4 /D4η /B4 /BE. /BC/BL± /BC. /BD/BK/B5× /BD/BC− /BF/BL/BG/BK/D4 /D4ρ < /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BJ/BJ/BG/D4 /D4ω /B4 /BD. /BD/BC± /BC. /BD/BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BJ/BI/BK/D4 /D4η/prime/B4/BL/BH/BK/B5 /B4 /BL± /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BJ /BH/BL/BI/D4 /D4φ /B4 /BG. /BH± /BD. /BH /B5× /BD/BC− /BH/BH/BE/BJ/D2 /D2 /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BF/BD/BE/BF/BD/D2 /D2π /B7π−/B4 /BG± /BG /B5× /BD/BC− /BF/BD/BD/BC/BI/A6 /BC /A6 /BC/B4 /BD. /BE/BL± /BC. /BC/BL/B5× /BD/BC− /BF/BL/BK/BK/BE/B4π /B7π−/B5 /C3 /B7/C3−/B4 /BG. /BJ± /BC. /BJ /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BD/BF/BE/BC/D4 /D2π−/B4 /BE. /BD/BE± /BC. /BC/BL/B5× /BD/BC− /BF/BD/BD/BJ/BG/D2/C6 /B4/BD/BG/BG/BC/B5 /D7/CT/CT/D2 /BL/BJ/BK/D2/C6 /B4/BD/BH/BE/BC/B5 /D7/CT/CT/D2 /BL/BE/BG/D2/C6 /B4/BD/BH/BF/BH/B5 /D7/CT/CT/D2 /BL/BD/BG/A4 /A4 /B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BK /BK/BD/BK/A3 /A3 /B4 /BD. /BI/BD± /BC. /BD/BH/B5× /BD/BC− /BF/CB/BP/BE/BA/BC /BD/BC/BJ/BG/A3 /A6−π /B7/B4/D3 /D6 /CR/BA/CR/BA/B5 /CJ /CV/CV /CL /B4 /BK. /BF± /BC. /BJ /B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BL/BH/BC/D4/C3− /A3 /B4 /BK. /BL± /BD. /BI /B5× /BD/BC− /BG/BK/BJ/BI/BE/B4 /C3 /B7/C3−/B5 /B4 /BJ. /BI± /BC. /BL /B5× /BD/BC− /BG/BD/BD/BF/BD/D4/C3− /A6 /BC/B4 /BE. /BL± /BC. /BK /B5× /BD/BC− /BG/BK/BD/BL/C3 /B7/C3−/B4 /BE. /BF/BJ± /BC. /BF/BD/B5× /BD/BC− /BG/BD/BG/BI/BK/C3 /BC/CB /C3 /BC/C4 /B4 /BD. /BG/BI± /BC. /BE/BI/B5× /BD/BC− /BG/CB/BP/BE/BA/BJ /BD/BG/BI/BI/A3 /A3η /B4 /BE. /BI± /BC. /BJ /B5× /BD/BC− /BG/BI/BJ/BE/A3 /A3π /BC< /BI. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BL/BK /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA /B4 /BI. /BH± /BD. /BD /B5× /BD/BC− /BG/BK/BJ/BE π /B7π−/B4 /BD. /BG/BJ± /BC. /BE/BF/B5× /BD/BC− /BG/BD/BH/BG/BE/A3 /A6 /B7 /CR/BA/CR/BA < /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BF/BG/C3 /BC/CB /C3 /BC/CB< /BD × /BD/BC− /BI/BV/C4/BP/BL/BH/B1 /BD/BG/BI/BI/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γη/CR /B4/BD /CB /B5 /B4 /BD. /BF± /BC. /BG /B5/B1 /BD/BD/BG γπ /B7π−/BEπ /BC/B4 /BK. /BF± /BF. /BD /B5× /BD/BC− /BF/BD/BH/BD/BK γηππ /B4 /BI. /BD± /BD. /BC /B5× /BD/BC− /BF/BD/BG/BK/BJ γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/B4 /BI. /BE± /BE. /BG /B5× /BD/BC− /BG/DF γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γ /C3 /C3π /CJ /D4 /CL /B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BI /BD/BE/BE/BFγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γγρ /BC/B4 /BJ. /BK± /BE. /BC /B5× /BD/BC− /BH/CB/BP/BD/BA/BK /BD/BE/BE/BF γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γηπ /B7π−/B4 /BF. /BC± /BC. /BH /B5× /BD/BC− /BG/DF γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γγφ < /BK. /BE × /BD/BC− /BH/BV/C4/BP/BL/BH/B1 /DF γρρ /B4 /BG. /BH± /BC. /BK /B5× /BD/BC− /BF/BD/BF/BG/BC γρω < /BH. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BF/BK γρφ < /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BE/BH/BK γη/prime/B4/BL/BH/BK/B5 /B4 /BG. /BJ/BD± /BC. /BE/BJ/B5× /BD/BC− /BF/CB/BP/BD/BA/BD /BD/BG/BC/BC γ /BEπ /B7/BEπ−/B4 /BE. /BK± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BL /BD/BH/BD/BJ γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BL. /BH± /BD. /BJ /B5× /BD/BC− /BG/BK/BJ/BL γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/B9/D2/CP/D2/D8/B5 /B4 /BK. /BE± /BD. /BL /B5× /BD/BC− /BG/DF γ /C3 /B7/C3−π /B7π−/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BF/BD/BG/BC/BJ γ /CU/BG /B4/BE/BC/BH/BC/B5 /B4 /BE. /BJ± /BC. /BJ /B5× /BD/BC− /BF/BK/BL/BD γωω /B4 /BD. /BI/BD± /BC. /BF/BF/B5× /BD/BC− /BF/BD/BF/BF/BI γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γρ /BCρ /BC/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BD/BE/BE/BF γ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BD. /BG/BF± /BC. /BD/BD/B5× /BD/BC− /BF/BD/BE/BK/BI γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3 /B4 /BK. /BH /B7/BD. /BE − /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BE /BD/BC/BJ/BH γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ /B4 /BG. /BC± /BD. /BC /B5× /BD/BC− /BG/DF γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω /B4 /BF. /BD± /BD. /BC /B5× /BD/BC− /BG/DF γη /B4 /BL. /BK± /BD. /BC /B5× /BD/BC− /BG/CB/BP/BD/BA/BJ /BD/BH/BC/BC γ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π /B4 /BJ. /BL± /BD. /BF /B5× /BD/BC− /BG/BD/BE/BE/BC γ /CU/BD /B4/BD/BE/BK/BH/B5 /B4 /BI. /BD± /BC. /BK /B5× /BD/BC− /BG/BD/BE/BK/BF γ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/B4 /BG. /BH± /BD. /BE /B5× /BD/BC− /BG/DF γ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BG. /BH /B7/BC. /BJ − /BC. /BG /B5× /BD/BC− /BG/BD/BD/BJ/BF γ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω /B4 /BE. /BK± /BD. /BK /B5× /BD/BC− /BG/DF γ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω /B4 /BE. /BC± /BD. /BG /B5× /BD/BC− /BG/DF γ /CU/BE /B4/BD/BL/BH/BC/B5 → γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BJ. /BC± /BE. /BE /B5× /BD/BC− /BG/DF γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BG. /BC± /BD. /BF /B5× /BD/BC− /BF/BD/BE/BI/BI γφφ /B4 /BG. /BC± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BE/BA/BD /BD/BD/BI/BI γ /D4 /D4 /B4 /BF. /BK± /BD. /BC /B5× /BD/BC− /BG/BD/BE/BF/BE γη /B4/BE/BE/BE/BH/B5 /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BG/BJ/BH/BE γη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/B4 /BD. /BF± /BC. /BL /B5× /BD/BC− /BG/BD/BC/BG/BK γη /B4/BD/BJ/BI/BC/B5 →γωω /B4 /BD. /BL/BK± /BC. /BF/BF/B5× /BD/BC− /BF/DF γ /CG /B4/BD/BK/BF/BH/B5 /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/BD/BC/BC/BI γ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL /B4 /BJ± /BG /B5× /BD/BC− /BG/CB/BP/BE/BA/BD /BD/BG/BG/BE γπ /BC/B4 /BF. /BF /B7/BC. /BI − /BC. /BG /B5× /BD/BC− /BH/BD/BH/BG/BI γ /D4 /D4π /B7π−< /BJ. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BC/BJ γ /A3 /A3 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BJ/BG/BFγ < /BH. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BH/BG/BK γ /CU/C2 /B4/BE/BE/BE/BC/B5 > /BE. /BH/BC × /BD/BC− /BF/BV/C4/BP/BL/BL/BA/BL/B1 /BJ/BG/BH γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ /B4 /BK± /BG /B5× /BD/BC− /BH/DF γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3 /B4 /BK. /BD± /BF. /BC /B5× /BD/BC− /BH/DF γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4 /B4 /BD. /BH± /BC. /BK /B5× /BD/BC− /BH/DF γ /CU/BC /B4/BD/BH/BC/BC/B5 > /B4 /BH. /BJ± /BC. /BK /B5× /BD/BC− /BG/BD/BD/BK/BF γ /CT /B7/CT−/B4 /BK. /BK± /BD. /BG /B5× /BD/BC− /BF/BD/BH/BG/BK/CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7 /CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7/CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7 /CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7/BW−/CT /B7ν/CT /B7/CR /BA /CR /BA < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BK/BG /BW /BC/CT /B7/CT−/B7 /CR/BA/CR/BA < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BK/BJ/BW−/D7 /CT /B7ν/CT /B7/CR /BA /CR /BA < /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BL/BE/BF/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 γγ /BV < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BH/BG/BK/CT±µ∓/C4/BY < /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BH/BG/BJ/CT±τ∓/C4/BY < /BK. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BC/BF/BL µ±τ∓/C4/BY < /BE. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BC/BF/BH /BI/BK /BI/BK/BI/BK /BI/BK/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT χ/CR /BC /B4/BD /C8 /B5 χ/CR /BC /B4/BD /C8 /B5 χ/CR /BC /B4/BD /C8 /B5 χ/CR /BC /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BF/BG/BD/BG . /BJ/BH± /BC. /BF/BD /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC . /BE± /BC. /BJ/C5 /CT /CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/BE/B4π /B7π−/B5 /B4/BE. /BE/BF± /BC. /BE/BC/B5 /B1 /BD/BI/BJ/BL/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B4/BI. /BL± /BE. /BE /B5× /BD/BC− /BG/BD/BF/BL/BK π /B7π−/C3 /B7/C3−/B4/BD. /BJ/BL± /BC. /BD/BI/B5 /B1 /BD/BH/BK/BC/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B4/BD. /BJ /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BG/BD/BF/BL/BK/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BE/BE/BC/BC/B5 /B4/BK. /BF /B7/BE. /BD − /BE. /BI /B5× /BD/BC− /BG/BH/BL/BH/CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5 < /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BD/BL/CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5 < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BE/BC/CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /B4/BJ. /BC /B7/BF. /BJ − /BE. /BG /B5× /BD/BC− /BG/BJ/BD/BK/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5 < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BE/BC/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5 < /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BK/BC/BH/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 < /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BH/BH/BF ρ /BCπ /B7π−/B4/BK. /BJ± /BE. /BK /B5× /BD/BC− /BF/BD/BI/BC/BJ/BF/B4π /B7π−/B5 /B4/BD. /BE/BC± /BC. /BD/BK/B5 /B1 /BD/BI/BF/BF/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4/BJ. /BE± /BD. /BI /B5× /BD/BC− /BF/BD/BH/BE/BF/C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA → π /B7π−/C3 /B7/C3− /B4/BI. /BH± /BE. /BC /B5× /BD/BC− /BF/DF/C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA → π /B7π−/C3 /B7/C3−< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4/BD. /BK± /BC. /BI /B5× /BD/BC− /BF/BD/BG/BH/BI/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ π /B7π−/C3 /B7/C3− /B4/BD. /BC/BE /B7/BC. /BF/BK − /BC. /BF/BC /B5× /BD/BC− /BF/DF/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7/CR /BA /CR /BA → π /B7π−/C3 /B7/C3− /B4/BK. /BF /B7/BE. /BD − /BE. /BH /B5× /BD/BC− /BG/DF ππ /B4/BJ. /BF± /BC. /BI /B5× /BD/BC− /BF/BD/BJ/BC/BE ηη /B4/BE. /BG± /BC. /BG /B5× /BD/BC− /BF/BD/BI/BD/BJ ηπ /B7π−< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BI/BH/BD ηη/prime< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BE/BD η/primeη/prime/B4/BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/BD/BG/BD/BG ωω /B4/BE. /BF± /BC. /BJ /B5× /BD/BC− /BF/BD/BH/BD/BJ/C3 /B7/C3−/B4/BH. /BJ± /BC. /BI /B5× /BD/BC− /BF/BD/BI/BF/BG/C3 /BC/CB /C3 /BC/CB /B4/BE. /BK/BE± /BC. /BE/BK/B5× /BD/BC− /BF/BD/BI/BF/BF π /B7π−η < /BE. /BD × /BD/BC− /BG/BD/BI/BH/BD π /B7π−η/prime< /BG × /BD/BC− /BG/BD/BH/BI/BC /C3 /BC/C3 /B7π−/B7/CR /BA /CR /BA < /BL. /BK × /BD/BC− /BH/BD/BI/BD/BC/C3 /B7/C3−π /BC< /BI × /BD/BC− /BH/BD/BI/BD/BD/C3 /B7/C3−η < /BE. /BG × /BD/BC− /BG/BD/BH/BD/BE/C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB /B4/BD. /BH± /BC. /BH /B5× /BD/BC− /BF/BD/BF/BF/BD/C3 /B7/C3−/C3 /B7/C3−/B4/BE. /BK/BD± /BC. /BF/BC/B5× /BD/BC− /BF/BD/BF/BF/BF/C3 /B7/C3−φ /B4/BD. /BC/BD± /BC. /BE/BI/B5× /BD/BC− /BF/BD/BF/BK/BD/C3 /BC/CB /C3 /BC/CBπ /B7π−/B4/BH. /BL± /BD. /BD /B5× /BD/BC− /BF/BD/BH/BJ/BL φφ /B4/BL. /BF± /BE. /BC /B5× /BD/BC− /BG/BD/BF/BJ/BC/D4 /D4 /B4/BE. /BD/BH± /BC. /BD/BL/B5× /BD/BC− /BG/BD/BG/BE/BI/D4 /D4π /BC/B4/BH. /BK± /BD. /BE /B5× /BD/BC− /BG/BD/BF/BJ/BL/D4 /D4η /B4/BF. /BK± /BD. /BD /B5× /BD/BC− /BG/BD/BD/BK/BJ π /B7π−/D4 /D4 /B4/BE. /BD± /BC. /BJ /B5× /BD/BC− /BF/CB/BP/BD/BA/BG /BD/BF/BE/BC/C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BK. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BK/BG/D4 /D2π−/B4/BD. /BD/BJ± /BC. /BF/BE/B5× /BD/BC− /BF/BD/BF/BJ/BI/A3 /A3 /B4/BG. /BG± /BD. /BH /B5× /BD/BC− /BG/BD/BE/BL/BE/A3 /A3π /B7π−< /BG. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BD/BH/BF/C3 /B7 /D4/A3 /B7/CR /BA /CR /BA /B4/BD. /BC/BH± /BC. /BE/BC/B5× /BD/BC− /BF/BD/BD/BF/BE/A4− /A4 /B7< /BD. /BC/BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BC/BK/BD/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γ /C2/ψ /B4/BD /CB /B5 /B4/BD. /BE/BK± /BC. /BD/BD/B5 /B1 /BF/BC/BF γγ /B4/BE. /BF/BH± /BC. /BE/BF/B5× /BD/BC− /BG/BD/BJ/BC/BJ χ/CR /BD /B4/BD /C8 /B5 χ/CR /BD /B4/BD /C8 /B5 χ/CR /BD /B4/BD /C8 /B5 χ/CR /BD /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BF/BH/BD/BC . /BI/BI± /BC. /BC/BJ /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BC . /BK/BL± /BC. /BC/BH /C5/CT/CE /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/BF/B4π /B7π−/B5 /B4 /BH. /BK± /BD. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BE /BD/BI/BK/BF/BE/B4π /B7π−/B5 /B4 /BJ. /BI± /BE. /BI /B5× /BD/BC− /BF/BD/BJ/BE/BK π /B7π−/C3 /B7/C3−/B4 /BG. /BH± /BD. /BC /B5× /BD/BC− /BF/BD/BI/BF/BE π /B7π−η /B4 /BH. /BE± /BC. /BI /B5× /BD/BC− /BF/BD/BJ/BC/BD π /B7π−η/prime/B4 /BE. /BH± /BC. /BH /B5× /BD/BC− /BF/DF ρ /BCπ /B7π−/B4 /BF. /BL± /BF. /BH /B5× /BD/BC− /BF/BD/BI/BH/BJ/C3 /B7/C3−η /B4 /BF. /BH± /BD. /BD /B5× /BD/BC− /BG/BD/BH/BI/BI/C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA /B4 /BJ. /BJ± /BC. /BJ /B5× /BD/BC− /BF/BD/BI/BI/BD/C3 /B7/C3−π /BC/B4 /BE. /BC/BD± /BC. /BE/BK/B5× /BD/BC− /BF/BD/BI/BI/BE ηπ /B7π−/B4 /BH. /BK± /BD. /BD /B5× /BD/BC− /BF/BD/BJ/BC/BD/CP/BC /B4/BL/BK/BC/B5 /B7π−/B7 /CR/BA/CR/BA →ηπ /B7π−/B4 /BE. /BC± /BC. /BJ /B5× /BD/BC− /BF/DF/CU/BE /B4/BD/BE/BJ/BC/B5 η /B4 /BF. /BC± /BC. /BL /B5× /BD/BC− /BF/BD/BG/BI/BK/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BF. /BE± /BE. /BD /B5× /BD/BC− /BF/BD/BH/BJ/BJ/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BF/BD/BH/BD/BE/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BF/BD/BI/BC/BE/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B7 /CR/BA/CR/BA /B4 /BD. /BI± /BC. /BJ /B5× /BD/BC− /BF/BD/BI/BC/BE/C3∗/C2 /B4/BD/BG/BF/BC/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA →/C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA →/C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF π /B7π−/C3 /BC/CB /C3 /BC/CB /B4 /BJ. /BI± /BF. /BE /B5× /BD/BC− /BG/BD/BI/BF/BC/C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BL/BC/C3 /B7/C3−/C3 /B7/C3−/B4 /BH. /BK± /BD. /BE /B5× /BD/BC− /BG/BD/BF/BL/BF/C3 /B7/C3−φ /B4 /BG. /BH± /BD. /BJ /B5× /BD/BC− /BG/BD/BG/BG/BC/D4 /D4 /B4 /BI. /BI± /BC. /BH /B5× /BD/BC− /BH/BD/BG/BK/BG/D4 /D4π /BC/B4 /BD. /BE± /BC. /BH /B5× /BD/BC− /BG/BD/BG/BF/BK/D4 /D4η < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BE/BH/BG π /B7π−/D4 /D4 /B4 /BH. /BC± /BD. /BL /B5× /BD/BC− /BG/BD/BF/BK/BD/C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BG. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BI/BK/A3 /A3 /B4 /BE. /BG± /BD. /BC /B5× /BD/BC− /BG/BD/BF/BH/BH/A3 /A3π /B7π−< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BE/BF/C3 /B7 /D4/A3 /B4 /BF. /BG± /BD. /BC /B5× /BD/BC− /BG/BD/BE/BC/BF/A4− /A4 /B7< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BH/BH π /B7π−/B7 /C3 /B7/C3−< /BE. /BD × /BD/BC− /BF/DF/C3 /BC/CB /C3 /BC/CB< /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BI/BK/BF/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γ /C2/ψ /B4/BD /CB /B5 /B4/BF/BI. /BC± /BD. /BL /B5/B1 /BF/BK/BL /CW/CR /B4/BD /C8 /B5 /CW/CR /B4/BD /C8 /B5/CW/CR /B4/BD /C8 /B5 /CW/CR /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BD /B7−/B5/C5/CP/D7/D7 /D1 /BP /BF/BH/BE/BH . /BL/BF± /BC. /BE/BJ /C5/CT/CE /B4/CB /BP /BD/BA/BH/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BD/C5 /CT /CE/CW/CR /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB /CW/CR /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C2/ψ /B4/BD /CB /B5ππ /D2/D3/D8 /D7/CT/CT/D2 /BF/BD/BF η/CRγ /D7/CT/CT/D2 /BH/BC/BF χ/CR /BE /B4/BD /C8 /B5 χ/CR /BE /B4/BD /C8 /B5 χ/CR /BE /B4/BD /C8 /B5 χ/CR /BE /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/CP/D7/D7 /D1 /BP /BF/BH/BH/BI . /BE/BC± /BC. /BC/BL /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE . /BC/BF± /BC. /BD/BE /C5/CT/CE/D4 χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/BE/B4π /B7π−/B5 /B4 /BD. /BD/BG± /BC. /BD/BE/B5 /B1 /BD/BJ/BH/BD π /B7π−/C3 /B7/C3−/B4 /BL. /BG± /BD. /BD /B5× /BD/BC− /BF/BD/BI/BH/BI/BF/B4π /B7π−/B5 /B4 /BK. /BI± /BD. /BK /B5× /BD/BC− /BF/BD/BJ/BC/BJ/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BE. /BF± /BD. /BF /B5× /BD/BC− /BF/BD/BI/BC/BE/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BE. /BI± /BC. /BH /B5× /BD/BC− /BF/BD/BH/BF/BK φφ /B4 /BD. /BH/BG± /BC. /BF/BC/B5× /BD/BC− /BF/BD/BG/BH/BJ ωω /B4 /BE. /BC± /BC. /BJ /B5× /BD/BC− /BF/BD/BH/BL/BJ ππ /B4 /BE. /BD/BJ± /BC. /BE/BH/B5× /BD/BC− /BF/BD/BJ/BJ/BF ρ /BCπ /B7π−/B4 /BG. /BD± /BD. /BK /B5× /BD/BC− /BF/BD/BI/BK/BD π /B7π−η /B4 /BH. /BH± /BD. /BH /B5× /BD/BC− /BG/BD/BJ/BE/BG π /B7π−η/prime/B4 /BH. /BJ± /BE. /BD /B5× /BD/BC− /BG/BD/BI/BF/BI ηη < /BH × /BD/BC− /BG/BL/BC/B1 /BD/BI/BL/BE/C3 /B7/C3−/B4 /BJ. /BL± /BD. /BG /B5× /BD/BC− /BG/BD/BJ/BC/BK/C3 /BC/CB /C3 /BC/CB /B4 /BI. /BH± /BC. /BK /B5× /BD/BC− /BG/BD/BJ/BC/BJ /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA /B4 /BD. /BG/BC± /BC. /BE/BD/B5× /BD/BC− /BF/BD/BI/BK/BH/C3 /B7/C3−π /BC/B4 /BF. /BH± /BC. /BL /B5× /BD/BC− /BG/BD/BI/BK/BI /BI/BL /BI/BL/BI/BL /BI/BL/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C3 /B7/C3−η < /BG × /BD/BC− /BG/BL/BC/B1 /BD/BH/BL/BE ηπ /B7π−< /BD. /BJ × /BD/BC− /BF/BL/BC/B1 /BD/BJ/BE/BG ηη/prime< /BE. /BI × /BD/BC− /BG/BL/BC/B1 /BD/BI/BC/BC η/primeη/prime< /BF. /BH × /BD/BC− /BG/BL/BC/B1 /BD/BG/BL/BK π /B7π−/C3 /BC/CB /C3 /BC/CB /B4 /BE. /BH± /BC. /BI /B5× /BD/BC− /BF/BD/BI/BH/BH/C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB< /BG × /BD/BC− /BG/BL/BC/B1 /BD/BG/BD/BK/C3 /B7/C3−/C3 /B7/C3−/B4 /BD. /BK/BG± /BC. /BE/BG/B5× /BD/BC− /BF/BD/BG/BE/BD/C3 /B7/C3−φ /B4 /BD. /BI/BF± /BC. /BF/BG/B5× /BD/BC− /BF/BD/BG/BI/BK/C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BJ. /BL × /BD/BC− /BG/BL/BC/B1 /BD/BC/BC/BJ/D4 /D4 /B4 /BI. /BJ± /BC. /BH /B5× /BD/BC− /BH/BD/BH/BD/BC/D4 /D4π /BC/B4 /BG. /BL± /BD. /BC /B5× /BD/BC− /BG/BD/BG/BI/BH/D4 /D4η /B4 /BE. /BD± /BC. /BK /B5× /BD/BC− /BG/BD/BE/BK/BH π /B7π−/D4 /D4 /B4 /BD. /BF/BE± /BC. /BF/BG/B5× /BD/BC− /BF/BD/BG/BD/BC/D4 /D2π−/B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/BD/BG/BI/BF/A3 /A3 /B4 /BE. /BJ± /BD. /BF /B5× /BD/BC− /BG/BD/BF/BK/BH/A3 /A3π /B7π−< /BF. /BH × /BD/BC− /BF/BL/BC/B1 /BD/BE/BH/BH/C3 /B7 /D4/A3 /B7 /CR/BA/CR/BA /B4 /BL. /BI± /BD. /BL /B5× /BD/BC− /BG/BD/BE/BF/BI/A4− /A4 /B7< /BF. /BJ × /BD/BC− /BG/BL/BC/B1 /BD/BD/BK/BL/C2/ψ /B4/BD /CB /B5π /B7π−π /BC< /BD. /BH /B1 /BL/BC/B1 /BD/BK/BH/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γ /C2/ψ /B4/BD /CB /B5 /B4/BE/BC. /BC± /BD. /BC /B5/B1 /BG/BF/BC γγ /B4 /BE. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BG/BD/BJ/BJ/BK η/CR /B4/BE /CB /B5η/CR /B4/BE /CB /B5η/CR /B4/BE /CB /B5η/CR /B4/BE /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /CP /D6/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/C5/CP/D7/D7 /D1 /BP /BF/BI/BF/BJ ± /BG/C5 /CT /CE /B4/CB /BP /BD/BA/BJ/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BG ± /BJ/C5 /CT /CE/D4 η/CR /B4/BE /CB /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB η/CR /B4/BE /CB /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CW/CP/CS/D6/D3/D2/D7 /D2/D3/D8 /D7/CT/CT/D2 /DF/C3 /C3π /D7/CT/CT/D2 /BD/BJ/BE/BL/BEπ /B7/BEπ−/D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BL/BE/C3 /B7/C3−π /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BC/BC/BE /C3 /B7/BE /C3−/D2/D3/D8 /D7/CT/CT/D2 /BD/BG/BJ/BC/D4 /D4 /D2/D3/D8 /D7/CT/CT/D2 /BD/BH/BH/BK γγ < /BH× /BD/BC− /BG/BL/BC/B1 /BD/BK/BD/BL ψ /B4/BE /CB /B5ψ /B4/BE /CB /B5ψ /B4/BE /CB /B5ψ /B4/BE /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BF/BI/BK/BI . /BC/BL± /BC. /BC/BG /C5/CT/CE /B4/CB /BP /BD/BA/BI/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD/BJ ± /BL/CZ /CT/CE/A0/CT/CT /BP/BE. /BF/BK± /BC. /BC/BG /CZ /CT/CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CW/CP/CS/D6/D3/D2/D7 /B4/BL/BJ. /BK/BH± /BC. /BD/BF/B5 /B1 /DF/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7 /B4 /BD. /BJ/BF± /BC. /BD/BG/B5 /B1 /CB/BP/BD/BA/BH /DF/CT /B7/CT−/B4 /BJ. /BH/BE± /BC. /BD/BJ/B5× /BD/BC− /BF/BD/BK/BG/BF µ /B7µ−/B4 /BJ. /BH± /BC. /BK /B5× /BD/BC− /BF/BD/BK/BG/BC τ /B7τ−/B4 /BF. /BC± /BC. /BG /B5× /BD/BC− /BF/BG/BL/BC/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BJ. /BG± /BC. /BL /B5/B1 /DF/C2/ψ /B4/BD /CB /B5/D2 /CT /D9 /D8 /D6 /CP /D0 /D7 /B4/BE/BF. /BH± /BC. /BG /B5/B1 /DF/C2/ψ /B4/BD /CB /B5π /B7π−/B4/BF/BE. /BI± /BC. /BH /B5/B1 /BG/BJ/BJ/C2/ψ /B4/BD /CB /B5π /BCπ /BC/B4/BD/BI. /BK/BG± /BC. /BF/BF/B5 /B1 /BG/BK/BD/C2/ψ /B4/BD /CB /B5η /B4 /BF. /BD/BI± /BC. /BC/BJ/B5 /B1 /BD/BL/BL/C2/ψ /B4/BD /CB /B5π /BC/B4 /BD. /BE/BI± /BC. /BD/BF/B5× /BD/BC− /BF/CB/BP/BD/BA/BF /BH/BE/BK/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/BF/B4π /B7π−/B5π /BC/B4 /BF. /BH± /BD. /BI /B5× /BD/BC− /BF/BD/BJ/BG/BI/BE/B4π /B7π−/B5π /BC/B4 /BE. /BL± /BD. /BC /B5× /BD/BC− /BF/CB/BP/BG/BA/BI /BD/BJ/BL/BL ρ /CP/BE /B4/BD/BF/BE/BC/B5 /B4 /BE. /BI± /BC. /BL /B5× /BD/BC− /BG/BD/BH/BC/BC/D4 /D4 /B4 /BE. /BJ/BG± /BC. /BD/BE/B5× /BD/BC− /BG/BD/BH/BK/BI/A1 /B7/B7 /A1−−/B4 /BD. /BE/BK± /BC. /BF/BH/B5× /BD/BC− /BG/BD/BF/BJ/BD/A3 /A3π /BC< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BD/BE/A3 /A3η < /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BD/BL/BJ/A3 /D4/C3 /B7/B4 /BD. /BC/BC± /BC. /BD/BG/B5× /BD/BC− /BG/BD/BF/BE/BJ/A3 /D4/C3 /B7π /B7π−/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BG/BD/BD/BI/BJ/A3 /A3π /B7π−/B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BG/BD/BF/BG/BI/A3 /A3 /B4 /BE. /BK± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BI /BD/BG/BI/BJ/A6 /B7 /A6−/B4 /BE. /BI± /BC. /BK /B5× /BD/BC− /BG/BD/BG/BC/BK/A6 /BC /A6 /BC/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH /BD/BG/BC/BH/A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BG/BD/BE/BD/BK /A4− /A4 /B7/B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BE/BA/BK /BD/BE/BK/BG/A4 /BC /A4 /BC/B4 /BE. /BK± /BC. /BL /B5× /BD/BC− /BG/BD/BE/BL/BD/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC< /BK. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BC/BE/BHꜲ− Ꜳ /B7< /BJ. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BJ/BJ/BG π /BC/D4 /D4 /B4 /BD. /BF/BF± /BC. /BD/BJ/B5× /BD/BC− /BG/BD/BH/BG/BF η /D4 /D4 /B4 /BI. /BC± /BD. /BE /B5× /BD/BC− /BH/BD/BF/BJ/BF ω /D4 /D4 /B4 /BI. /BL± /BE. /BD /B5× /BD/BC− /BH/BD/BE/BG/BJ φ /D4 /D4 < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BD/BC/BL π /B7π−/D4 /D4 /B4 /BI. /BC± /BC. /BG /B5× /BD/BC− /BG/BD/BG/BL/BD/D4 /D2π−/D3 /D6 /CR/BA/CR/BA /B4 /BE. /BG/BK± /BC. /BD/BJ/B5× /BD/BC− /BG/DF/D4 /D2π−π /BC/B4 /BF. /BE± /BC. /BJ /B5× /BD/BC− /BG/BD/BG/BL/BE/BE/B4π /B7π−π /BC/B5 /B4 /BG. /BJ± /BD. /BH /B5× /BD/BC− /BF/BD/BJ/BJ/BI ηπ /B7π−< /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BD ηπ /B7π−π /BC/B4 /BL. /BH± /BD. /BJ /B5× /BD/BC− /BG/BD/BJ/BJ/BK/BE/B4π /B7π−/B5η /B4 /BD. /BE± /BC. /BI /B5× /BD/BC− /BF/BD/BJ/BH/BK η/primeπ /B7π−π /BC/B4 /BG. /BH± /BE. /BD /B5× /BD/BC− /BG/DF ωπ /B7π−/B4 /BJ. /BF± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BE/BA/BD /BD/BJ/BG/BK/CQ±/BDπ∓/B4 /BG. /BC± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BD/BI/BF/BH/CQ /BC/BDπ /BC/B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/DF ω /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/BD/BH/BD/BH π /B7π−/C3 /B7/C3−/B4 /BJ. /BH± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BL /BD/BJ/BE/BI ρ /BC/C3 /B7/C3−/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/BD/BI/BD/BI/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/BD/BG/BD/BK/C3 /B7/C3−π /B7π−η /B4 /BD. /BF± /BC. /BJ /B5× /BD/BC− /BF/BD/BH/BJ/BG/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/B4 /BD. /BC/BC± /BC. /BF/BD/B5× /BD/BC− /BF/BD/BI/BD/BD/C3 /B7/C3−/BE/B4π /B7π−/B5 /B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BF/BD/BI/BH/BG/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B4 /BD. /BC/BC± /BC. /BE/BK/B5× /BD/BC− /BF/BD/BH/BK/BD/C3 /BC/CB /C3 /BC/CBπ /B7π−/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/BD/BJ/BE/BG ρ /BC/D4 /D4 /B4 /BH. /BC± /BE. /BE /B5× /BD/BC− /BH/BD/BE/BH/BD/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BI. /BJ± /BE. /BH /B5× /BD/BC− /BG/BD/BI/BJ/BG/BE/B4π /B7π−/B5 /B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BE/BA/BE /BD/BK/BD/BJ ρ /BCπ /B7π−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BG /BD/BJ/BH/BC/C3 /B7/C3−π /B7π−π /BC/B4 /BD. /BE/BI± /BC. /BC/BL/B5× /BD/BC− /BF/BD/BI/BL/BG ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/B4 /BH. /BL± /BE. /BE /B5× /BD/BC− /BH/DF/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA /B4 /BK. /BI± /BE. /BE /B5× /BD/BC− /BG/DF/C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA /B4 /BL. /BI± /BE. /BK /B5× /BD/BC− /BG/DF/C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA /B4 /BJ. /BF± /BE. /BI /B5× /BD/BC− /BG/DF/C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA /B4 /BI. /BD± /BD. /BK /B5× /BD/BC− /BG/DF η /C3 /B7/C3−< /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BI/BG ω /C3 /B7/C3−/B4 /BD. /BK/BH± /BC. /BE/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BD /BD/BI/BD/BG/BF/B4π /B7π−/B5 /B4 /BF. /BH± /BE. /BC /B5× /BD/BC− /BG/CB/BP/BE/BA/BK /BD/BJ/BJ/BG/D4 /D4π /B7π−π /BC/B4 /BJ. /BF± /BC. /BJ /B5× /BD/BC− /BG/BD/BG/BF/BH/C3 /B7/C3−/B4 /BI. /BF± /BC. /BJ /B5× /BD/BC− /BH/BD/BJ/BJ/BI/C3 /BC/CB /C3 /BC/C4 /B4 /BH. /BG± /BC. /BH /B5× /BD/BC− /BH/BD/BJ/BJ/BH π /B7π−π /BC/B4 /BD. /BI/BK± /BC. /BE/BI/B5× /BD/BC− /BG/CB/BP/BD/BA/BG /BD/BK/BF/BC ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/B4 /BD. /BL /B7/BD. /BE − /BC. /BG /B5× /BD/BC− /BG/DF ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/B4 /BF. /BE± /BD. /BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BK /DF π /B7π−/B4 /BK± /BH /B5× /BD/BC− /BH/BD/BK/BF/BK/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BF/BE/C3 /B7/C3−π /BC< /BE. /BL/BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BH/BG/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA /B4 /BD. /BJ /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BH/BD/BI/BL/BK/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA /B4 /BD. /BC/BL± /BC. /BE/BC/B5× /BD/BC− /BG/BD/BI/BL/BJ φπ /B7π−/B4 /BD. /BD/BJ± /BC. /BE/BL/B5× /BD/BC− /BG/CB/BP/BD/BA/BJ /BD/BI/BL/BC φ /CU/BC /B4/BL/BK/BC/B5 →π /B7π−/B4 /BI. /BK± /BE. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BD /DF/BE/B4 /C3 /B7/C3−/B5 /B4 /BI. /BC± /BD. /BG /B5× /BD/BC− /BH/BD/BG/BL/BL φ /C3 /B7/C3−/B4 /BJ. /BC± /BD. /BI /B5× /BD/BC− /BH/BD/BH/BG/BI/BE/B4 /C3 /B7/C3−/B5π /BC/B4 /BD. /BD/BC± /BC. /BE/BK/B5× /BD/BC− /BG/BD/BG/BG/BC φη /B4 /BE. /BK /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BH/BD/BI/BH/BG φη/prime/B4 /BF. /BD± /BD. /BI /B5× /BD/BC− /BH/BD/BH/BH/BH ωη/prime/B4 /BF. /BE /B7/BE. /BH − /BE. /BD /B5× /BD/BC− /BH/BD/BI/BE/BF ωπ /BC/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BH/BD/BJ/BH/BJ ρη/prime/B4 /BD. /BL /B7/BD. /BJ − /BD. /BE /B5× /BD/BC− /BH/BD/BI/BE/BH ρη /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BH/CB/BP/BD/BA/BD /BD/BJ/BD/BJ ωη < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BH φπ /BC< /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BD/BI/BL/BL η/CRπ /B7π−π /BC< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /DF/D4 /D4/C3 /B7/C3−/B4 /BE. /BJ± /BC. /BJ /B5× /BD/BC− /BH/BD/BD/BD/BK /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA /B4 /BK. /BD± /BD. /BK /B5× /BD/BC− /BH/BD/BF/BE/BG φ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BG. /BG± /BD. /BI /B5× /BD/BC− /BH/BD/BF/BE/BD/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR/BA/CR/BA< /BK. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2 < /BD. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2 < /BJ. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF /BJ/BC /BJ/BC/BJ/BC /BJ/BC/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2 < /BE. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2 < /BI. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /DF/C3 /BC/CB /C3 /BC/CB< /BG. /BI × /BD/BC− /BI/BD/BJ/BJ/BH/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γχ/CR /BC /B4/BD /C8 /B5 /B4 /BL. /BG± /BC. /BG /B5/B1 /BE/BI/BD γχ/CR /BD /B4/BD /C8 /B5 /B4 /BK. /BK± /BC. /BG /B5/B1 /BD/BJ/BD γχ/CR /BE /B4/BD /C8 /B5 /B4 /BK. /BF± /BC. /BG /B5/B1 /BD/BE/BK γη/CR /B4/BD /CB /B5 /B4 /BF. /BC± /BC. /BH /B5× /BD/BC− /BF/BI/BF/BK γη/CR /B4/BE /CB /B5 < /BE. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BK γπ /BC< /BH. /BG × /BD/BC− /BF/BV/C4/BP/BL/BH/B1 /BD/BK/BG/BD γη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BF/BI± /BC. /BE/BG/B5× /BD/BC− /BG/BD/BJ/BD/BL γ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BE. /BD± /BC. /BG /B5× /BD/BC− /BG/BD/BI/BE/BE γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ /B4 /BF. /BC± /BD. /BF /B5× /BD/BC− /BH/DF γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3 /B4 /BI. /BC± /BD. /BI /B5× /BD/BC− /BH/DF γγ < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BK/BG/BF γη < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BK/BC/BE γηπ /B7π−/B4 /BK. /BJ± /BE. /BD /B5× /BD/BC− /BG/BD/BJ/BL/BD γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BH/BI/BL γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/B4 /BF. /BI± /BE. /BH /B5× /BD/BC− /BH/DF γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−< /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /DF γ /BE/B4π /B7π−/B5 /B4 /BG. /BC± /BC. /BI /B5× /BD/BC− /BG/BD/BK/BD/BJ γ /C3∗ /BC/C3 /B7π−/B7/CR /BA /CR /BA /B4 /BF. /BJ± /BC. /BL /B5× /BD/BC− /BG/BD/BI/BJ/BG γ /C3∗ /BC /C3∗ /BC/B4 /BE. /BG± /BC. /BJ /B5× /BD/BC− /BG/BD/BI/BD/BF γ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA /B4 /BE. /BI± /BC. /BH /B5× /BD/BC− /BG/BD/BJ/BH/BF γ /C3 /B7/C3−π /B7π−/B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/BD/BJ/BE/BI γ /D4 /D4 /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BH/BD/BH/BK/BI γπ /B7π−/D4 /D4 /B4 /BE. /BK± /BD. /BG /B5× /BD/BC− /BH/BD/BG/BL/BD γ /BE/B4π /B7π−/B5 /C3 /B7/C3−< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BH/BG γ /BF/B4π /B7π−/B5 < /BD. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BJ/BG γ /C3 /B7/C3−/C3 /B7/C3−< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BG/BL/BL ψ /B4/BF/BJ/BJ/BC/B5ψ /B4/BF/BJ/BJ/BC/B5ψ /B4/BF/BJ/BJ/BC/B5ψ /B4/BF/BJ/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BF/BJ/BJ/BE . /BL/BE± /BC. /BF/BH /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BJ . /BF± /BD. /BC/C5 /CT /CE/A0/CT/CT /BP/BC. /BE/BI/BH± /BC. /BC/BD/BK /CZ /CT/CE /B4/CB /BP /BD/BA/BF/B5/C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /CS/D3/D1/CX/D2/CP/D2/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT /D8/D3 /BW /BW /B8ψ /B4/BF/BJ/BJ/BC/B5 /DB /CP/D7 /CU/D3/D9/D2/CS/D8/D3 /CS/CT/CR/CP /DD /CX/D2/D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /D8/CW/CT /C2/ψ /B4/BU/BT/C1 /BC/BH/B8 /BT/BW /BT/C5 /BC/BI/B5/BA/BT/BW /BT/C5/CB/BC/BI /CP/D2/CS /C0/CD/BT/C6/BZ /BC/BI /BT /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D0/CX/CV/CW/D8/CW/CP/CS/D6/D3/D2/D7 /CP/D2/CS /CU/D3/D9/D2/CS /CP /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /D7/CX/CV/D2/CP/D0 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D8 /D3φη /D3/D2/D0/DD/B4/BT/BW /BT/C5/CB/BC/BI/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4 ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BW /BW /B4/BK/BH. /BF± /BF. /BE /B5/B1 /BE/BK/BH/BW /BC /BW /BC/B4/BG/BK. /BJ± /BF. /BE /B5/B1 /BE/BK/BH/BW /B7/BW−/B4/BF/BI. /BD± /BE. /BK /B5/B1 /BE/BH/BD/C2/ψπ /B7π−/B4 /BD. /BL/BF± /BC. /BE/BK/B5× /BD/BC− /BF/BH/BI/BC/C2/ψπ /BCπ /BC/B4 /BK. /BC± /BF. /BC /B5× /BD/BC− /BG/BH/BI/BG/C2/ψη /B4 /BL± /BG /B5× /BD/BC− /BG/BF/BH/BL/C2/ψπ /BC< /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BC/BF γχ/CR /BC /B4 /BJ. /BF± /BC. /BL /B5× /BD/BC− /BF/DF γχ/CR /BD /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BF/DF γχ/CR /BE < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF/CT /B7/CT−/B4 /BL. /BJ± /BC. /BJ /B5× /BD/BC− /BI/CB/BP/BD/BA/BE /BD/BK/BK/BI/C3 /BC/CB /C3 /BC/C4< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BK/BE/BC/BE/B4π /B7π−/B5 < /BD. /BD/BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BI/BD/BE/B4π /B7π−/B5π /BC< /BD. /BC/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BG/BF ωπ /B7π−< /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BG/BF/B4π /B7π−/B5 < /BL. /BD × /BD/BC− /BF/BD/BK/BD/BL/BF/B4π /B7π−/B5π /BC< /BD. /BF/BJ /B1 /BD/BJ/BL/BE ηπ /B7π−< /BD. /BE/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BF/BI ρ /BCπ /B7π−< /BI. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BL/BI η /BFπ < /BD. /BF/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BK/BE/BG η /BE/B4π /B7π−/B5 < /BE. /BG/BF /B1 /BD/BK/BC/BG η/prime/BFπ < /BE. /BG/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BG/BC/C3 /B7/C3−π /B7π−< /BL. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BJ/BE φπ /B7π−< /BG. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BF/BJ φπ /BC/D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BG/BI φη /B4 /BF. /BD± /BC. /BJ /B5× /BD/BC− /BG/BD/BJ/BC/BF/BG/B4π /B7π−/B5 < /BD. /BI/BJ /B1 /BV/C4/BP/BL/BC/B1 /BD/BJ/BH/BJ/BG/B4π /B7π−/B5π /BC< /BF. /BC/BI /B1 /BV/C4/BP/BL/BC/B1 /BD/BJ/BE/BC φ /CU/BC /B4/BL/BK/BC/B5 < /BG. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BC/BC/C3 /B7/C3−π /B7π−π /BC< /BE. /BF/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BG/BD/C3 /B7/C3−ρ /BCπ /BC< /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BE/BG/C3 /B7/C3−ρ /B7π−< /BD. /BG/BI /B1 /BV/C4/BP/BL/BC/B1 /BD/BI/BE/BEω /C3 /B7/C3−< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BI/BI/BG φπ /B7π−π /BC< /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BE/BE/C3∗ /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA < /BD. /BI/BE /B1 /BV/C4/BP/BL/BC/B1 /BD/BI/BL/BF/C3∗ /B7/C3−π /B7π−/B7 /CR/BA/CR/BA < /BF. /BE/BF /B1 /BV/C4/BP/BL/BC/B1 /BD/BI/BL/BE/C3 /B7/C3−/BE/B4π /B7π−/B5 < /BD. /BC/BF /B1 /BV/C4/BP/BL/BC/B1 /BD/BJ/BC/BE/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC< /BF. /BI/BC /B1 /BV/C4/BP/BL/BC/B1 /BD/BI/BI/BC η /C3 /B7/C3−< /BG. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BJ/BD/BD ρ /BC/C3 /B7/C3−< /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BI/BI/BH/BE/B4 /C3 /B7/C3−/B5 < /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BH/BD φ /C3 /B7/C3−< /BJ. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BL/BJ/BE/B4 /C3 /B7/C3−/B5π /BC< /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BL/BF/BE/B4 /C3 /B7/C3−/B5π /B7π−< /BF. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BE/BH/C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA < /BL. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BJ/BE/BD/D4 /D4π /BC< /BD. /BE × /BD/BC− /BF/BD/BH/BL/BH/D4 /D4π /B7π−< /BH. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BG/BG/A3 /A3 < /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BH/BE/BD/D4 /D4π /B7π−π /BC< /BD. /BK/BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BL/BC ω /D4 /D4 < /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BC/BL/A3 /A3π /BC< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BI/BK/D4 /D4 /BE/B4π /B7π−/B5 < /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BG/BE/BH η /D4 /D4 < /BH. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BF/BC ρ /BC/D4 /D4 < /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BF/BD/BF/D4 /D4/C3 /B7/C3−< /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BK/BH φ /D4 /D4 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BD/BJ/BK/A3 /A3π /B7π−< /BE. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BG/BC/BG/A3 /D4/C3 /B7< /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BF/BK/BJ/A3 /D4/C3 /B7π /B7π−< /BI. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BE/BF/BG π /B7π−π /BC/D2/D3/D8 /D7/CT/CT/D2 /BD/BK/BJ/BG ρπ /D2/D3/D8 /D7/CT/CT/D2 /BD/BK/BC/BG ωπ /BC/D2/D3/D8 /D7/CT/CT/D2 /BD/BK/BC/BF ρη /D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BI/BF ωη /D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BI/BE ρη/prime/D2/D3/D8 /D7/CT/CT/D2 /BD/BI/BJ/BG ωη/prime/D2/D3/D8 /D7/CT/CT/D2 /BD/BI/BJ/BE φη/prime/D2/D3/D8 /D7/CT/CT/D2 /BD/BI/BC/BI/C3∗ /BC /C3 /BC/D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BG/BG/C3∗ /B7/C3−/D2/D3/D8 /D7/CT/CT/D2 /BD/BJ/BG/BH/CQ/BDπ /D2/D3/D8 /D7/CT/CT/D2 /BD/BI/BK/BF /CG /B4/BF/BK/BJ/BE/B5 /CG /B4/BF/BK/BJ/BE/B5/CG /B4/BF/BK/BJ/BE/B5 /CG /B4/BF/BK/BJ/BE/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /BR/B4/BR /BR/B7/B5/C9/D9/CP/D2/D8/D9/D1/D2/D9/D1 /CQ /CT/D6/D7 /D2/D3/D8 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/BA/C5/CP/D7/D7 /D1 /BP /BF/BK/BJ/BE . /BE± /BC. /BK /C5/CT/CE /B4/CB /BP /BE/BA/BH/B5/D1/CG /B4/BF/BK/BJ/BE/B5±− /D1/C2/ψ /BP /BJ/BJ/BH ± /BG/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF . /BC /B7/BE. /BD − /BD. /BJ /C5/CT/CE/CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 π /B7π−/C2/ψ /B4/BD /CB /B5 /D7/CT/CT/D2 /BI/BH/BC ρ /BC/C2/ψ /B4/BD /CB /B5 /D7/CT/CT/D2 †/BW /BC /BW /BC/D2/D3/D8 /D7/CT/CT/D2 /BH/BE/BC/BW /B7/BW−/D2/D3/D8 /D7/CT/CT/D2 /BH/BC/BF/BW /BC /BW /BCπ /BC/D7/CT/CT/D2 /BD/BE/BD ψ /B4/BG/BC/BG/BC/B5ψ /B4/BG/BC/BG/BC/B5ψ /B4/BG/BC/BG/BC/B5ψ /B4/BG/BC/BG/BC/B5 /CJ /CR/CR/CR/CR /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BG/BC/BF/BL ± /BD/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BK/BC ± /BD/BC /C5/CT/CE/A0/CT/CT /BP/BC. /BK/BI± /BC. /BC/BJ /CZ /CT/CE /BJ/BD /BJ/BD/BJ/BD /BJ/BD/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /D4 ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CT /B7/CT−/B4/BD. /BC/BJ± /BC. /BD/BI/B5× /BD/BC− /BH/BE/BC/BD/BL/BW /BC /BW /BC/D7/CT/CT/D2 /BJ/BJ/BH/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7/CR /BA /CR /BA /D7/CT/CT/D2 /BH/BJ/BH/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/D7/CT/CT/D2 /BE/BE/BH/C2/ψπ /B7π−< /BG × /BD/BC− /BF/BL/BC/B1 /BJ/BL/BG/C2/ψπ /BCπ /BC< /BE × /BD/BC− /BF/BL/BC/B1 /BJ/BL/BJ/C2/ψη < /BJ × /BD/BC− /BF/BL/BC/B1 /BI/BJ/BH/C2/ψπ /BC< /BE × /BD/BC− /BF/BL/BC/B1 /BK/BE/BF/C2/ψπ /B7π−π /BC< /BE × /BD/BC− /BF/BL/BC/B1 /BJ/BG/BI χ/CR /BDγ < /BD. /BD /B1 /BL/BC/B1 /BG/BL/BG χ/CR /BEγ < /BD. /BJ /B1 /BL/BC/B1 /BG/BH/BG χ/CR /BDπ /B7π−π /BC< /BD. /BD /B1 /BL/BC/B1 /BF/BC/BI χ/CR /BEπ /B7π−π /BC< /BF. /BE /B1 /BL/BC/B1 /BE/BF/BF φπ /B7π−< /BF × /BD/BC− /BF/BL/BC/B1 /BD/BK/BK/BC ψ /B4/BG/BD/BI/BC/B5ψ /B4/BG/BD/BI/BC/B5ψ /B4/BG/BD/BI/BC/B5ψ /B4/BG/BD/BI/BC/B5 /CJ /CR/CR/CR/CR /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BG/BD/BH/BF ± /BF/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BF ± /BK/C5 /CT /CE/A0/CT/CT /BP/BC. /BK/BF± /BC. /BC/BJ /CZ /CT/CE/D4 ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CT /B7/CT−/B4/BK. /BD± /BC. /BL/B5× /BD/BC− /BI/BE/BC/BJ/BI/C2/ψπ /B7π−< /BF × /BD/BC− /BF/BL/BC/B1 /BK/BK/BK/C2/ψπ /BCπ /BC< /BF × /BD/BC− /BF/BL/BC/B1 /BK/BL/BD/C2/ψ /C3 /B7/C3−< /BE × /BD/BC− /BF/BL/BC/B1 /BF/BE/BG/C2/ψη < /BK × /BD/BC− /BF/BL/BC/B1 /BJ/BK/BI/C2/ψπ /BC< /BD × /BD/BC− /BF/BL/BC/B1 /BL/BD/BG/C2/ψη/prime< /BH × /BD/BC− /BF/BL/BC/B1 /BF/BK/BH/C2/ψπ /B7π−π /BC< /BD × /BD/BC− /BF/BL/BC/B1 /BK/BG/BJ ψ /B4/BE /CB /B5π /B7π−< /BG × /BD/BC− /BF/BL/BC/B1 /BF/BH/BF χ/CR /BDγ < /BJ × /BD/BC− /BF/BL/BC/B1 /BH/BL/BF χ/CR /BEγ < /BD. /BF /B1 /BL/BC/B1 /BH/BH/BG χ/CR /BDπ /B7π−π /BC< /BE × /BD/BC− /BF/BL/BC/B1 /BG/BH/BE χ/CR /BEπ /B7π−π /BC< /BK × /BD/BC− /BF/BL/BC/B1 /BF/BL/BK φπ /B7π−< /BE × /BD/BC− /BF/BL/BC/B1 /BD/BL/BG/BD /CG /B4/BG/BE/BI/BC/B5 /CG /B4/BG/BE/BI/BC/B5/CG /B4/BG/BE/BI/BC/B5 /CG /B4/BG/BE/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BG/BE/BI/BF /B7/BK − /BL /C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL/BH ± /BD/BG /C5/CT/CE/CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C2/ψπ /B7π−/D7/CT/CT/D2 /BL/BJ/BI/C2/ψπ /BCπ /BC/CJ /CS/CS/CS/CS /CL /D7/CT/CT/D2 /BL/BJ/BK/C2/ψ /C3 /B7/C3−/CJ /CS/CS/CS/CS /CL /D7/CT/CT/D2 /BH/BF/BC/C2/ψη /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BK/BK/BI/C2/ψπ /BC/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BL/BL/BL/C2/ψη/prime/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BH/BI/BL/C2/ψπ /B7π−π /BC/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BL/BF/BL/C2/ψηη /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BF/BF/BL ψ /B4/BE /CB /B5π /B7π−/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BG/BJ/BC ψ /B4/BE /CB /B5η /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BD/BI/BJ χ/CR /BCω /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BE/BK/BG χ/CR /BDγ /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BI/BK/BI χ/CR /BEγ /CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BI/BG/BK χ/CR /BDπ /B7π−π /BC/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BH/BJ/BD χ/CR /BEπ /B7π−π /BC/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BH/BE/BG φπ /B7π−/CJ /CS/CS/CS/CS /CL /D2/D3/D8 /D7/CT/CT/D2 /BD/BL/BL/BL/BW /BW /D2/D3/D8 /D7/CT/CT/D2 /BD/BC/BF/BE ψ /B4/BG/BG/BD/BH/B5ψ /B4/BG/BG/BD/BH/B5ψ /B4/BG/BG/BD/BH/B5ψ /B4/BG/BG/BD/BH/B5 /CJ /CR/CR/CR/CR /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BG/BG/BE/BD ± /BG/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BI/BE ± /BE/BC /C5/CT/CE/A0/CT/CT /BP/BC. /BH/BK± /BC. /BC/BJ /CZ /CT/CE /D4 ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CW/CP/CS/D6/D3/D2/D7 /CS/D3/D1/CX/D2/CP/D2/D8 /DF/B4 /BW /BC/BW−π /B7/B5non−res < /BE. /BF /B1 /BL/BC/B1 /DF/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/B4/BD/BC± /BG /B5/B1 /DF/CT /B7/CT−/B4 /BL. /BG± /BF. /BE/B5× /BD/BC− /BI/BE/BE/BD/BC /CQ /CQ /C5/BX/CB/C7/C6/CB /CQ /CQ /C5/BX/CB/C7/C6/CB/CQ /CQ /C5/BX/CB/C7/C6/CB /CQ /CQ /C5/BX/CB/C7/C6/CB /A7 /B4/BD /CB /B5 /A7 /B4/BD /CB /B5/A7 /B4/BD /CB /B5 /A7 /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP /BL/BG/BI/BC . /BF/BC± /BC. /BE/BI /C5/CT/CE /B4/CB /BP /BF/BA/BF/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BG . /BC/BE± /BD. /BE/BH /CZ /CT/CE/A0/CT/CT /BP/BD. /BF/BG/BC± /BC. /BC/BD/BK /CZ /CT/CE/D4/A7 /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/A7 /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 τ /B7τ−/B4/BE. /BI/BC± /BC. /BD/BC/B5 /B1 /BG/BF/BK/BG/CT /B7/CT−/B4/BE. /BF/BK± /BC. /BD/BD/B5 /B1 /BG/BJ/BF/BC µ /B7µ−/B4/BE. /BG/BK± /BC. /BC/BH/B5 /B1 /BG/BJ/BE/BL/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 η/prime/B4/BL/BH/BK/B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BE. /BL/BG± /BC. /BE/BG/B5 /B1 /DF/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BI. /BH± /BC. /BJ /B5× /BD/BC− /BG/BG/BE/BE/BF χc /BC /CP/D2/DD/D8/CW/CX/D2/CV < /BH × /BD/BC− /BF/BL/BC/B1 /DF χc /BD /CP/D2/DD/D8/CW/CX/D2/CV /B4/BE. /BF± /BC. /BJ /B5× /BD/BC− /BG/DF χc /BE /CP/D2/DD/D8/CW/CX/D2/CV /B4/BF. /BG± /BD. /BC /B5× /BD/BC− /BG/DF ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BE. /BJ± /BC. /BL /B5× /BD/BC− /BG/DF ρπ < /BE × /BD/BC− /BG/BL/BC/B1 /BG/BI/BL/BJ π /B7π−< /BH × /BD/BC− /BG/BL/BC/B1 /BG/BJ/BE/BK/C3 /B7/C3−< /BH × /BD/BC− /BG/BL/BC/B1 /BG/BJ/BC/BG/D4 /D4 < /BH × /BD/BC− /BG/BL/BC/B1 /BG/BI/BF/BI π /BCπ /B7π−< /BD. /BK/BG × /BD/BC− /BH/BL/BC/B1 /BG/BJ/BE/BH /CS /CP/D2/DD/D8/CW/CX/D2/CV /B4/BE. /BK/BI± /BC. /BE/BK/B5× /BD/BC− /BH/DF/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γπ /B7π−/B4/BI. /BF± /BD. /BK /B5× /BD/BC− /BH/BG/BJ/BE/BK γπ /BCπ /BC/B4/BD. /BJ± /BC. /BJ /B5× /BD/BC− /BH/BG/BJ/BE/BK γπ /BCη < /BE. /BG × /BD/BC− /BI/BL/BC/B1 /BG/BJ/BD/BF/C3 /B7/C3−/DB/CX/D8/CW /BE < /D1/C3 /B7/C3−< /BF/BZ/CT/CE /B4/BD. /BD/BG± /BC. /BD/BF/B5× /BD/BC− /BH/DF γ /D4 /D4 /DB/CX/D8/CW /BE < /D1/D4 /D4< /BF/BZ /CT /CE < /BI × /BD/BC− /BI/BL/BC/B1 /DF γ /BE /CW /B7/BE /CW−/B4/BJ. /BC± /BD. /BH /B5× /BD/BC− /BG/BG/BJ/BE/BC γ /BF /CW /B7/BF /CW−/B4/BH. /BG± /BE. /BC /B5× /BD/BC− /BG/BG/BJ/BC/BF γ /BG /CW /B7/BG /CW−/B4/BJ. /BG± /BF. /BH /B5× /BD/BC− /BG/BG/BI/BJ/BL γπ /B7π−/C3 /B7/C3−/B4/BE. /BL± /BC. /BL /B5× /BD/BC− /BG/BG/BI/BK/BI γ /BEπ /B7/BEπ−/B4/BE. /BH± /BC. /BL /B5× /BD/BC− /BG/BG/BJ/BE/BC γ /BFπ /B7/BFπ−/B4/BE. /BH± /BD. /BE /B5× /BD/BC− /BG/BG/BJ/BC/BF γ /BEπ /B7/BEπ−/C3 /B7/C3−/B4/BE. /BG± /BD. /BE /B5× /BD/BC− /BG/BG/BI/BH/BK γπ /B7π−/D4 /D4 /B4/BD. /BH± /BC. /BI /B5× /BD/BC− /BG/BG/BI/BC/BG γ /BEπ /B7/BEπ−/D4 /D4 /B4/BG± /BI /B5× /BD/BC− /BH/BG/BH/BI/BF γ /BE /C3 /B7/BE /C3−/B4/BE. /BC± /BE. /BC /B5× /BD/BC− /BH/BG/BI/BC/BD γη/prime/B4/BL/BH/BK/B5 < /BD. /BL × /BD/BC− /BI/BL/BC/B1 /BG/BI/BK/BE γη < /BD. /BC × /BD/BC− /BI/BL/BC/B1 /BG/BJ/BD/BG γ /CU/BC /B4/BL/BK/BC/B5 < /BF × /BD/BC− /BH/BL/BC/B1 /BG/BI/BJ/BL γ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4/BF. /BJ /B7/BD. /BE − /BD. /BD /B5× /BD/BC− /BH/BG/BI/BC/BJ γ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/BD. /BC/BD± /BC. /BC/BL/B5× /BD/BC− /BG/BG/BI/BG/BG γη /B4/BD/BG/BC/BH/B5 < /BK. /BE × /BD/BC− /BH/BL/BC/B1 /BG/BI/BE/BH γ /CU/BC /B4/BD/BH/BC/BC/B5 < /BD. /BH × /BD/BC− /BH/BL/BC/B1 /BG/BI/BD/BC γ /CU/BC /B4/BD/BJ/BD/BC/B5 < /BE. /BI × /BD/BC− /BG/BL/BC/B1 /BG/BH/BJ/BF γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−< /BJ × /BD/BC− /BI/BL/BC/B1 /DF γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC< /BD. /BG × /BD/BC− /BI/BL/BC/B1 /DF γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη < /BD. /BK × /BD/BC− /BI/BL/BC/B1 /DF γ /CU/BG /B4/BE/BC/BH/BC/B5 < /BH. /BF × /BD/BC− /BH/BL/BC/B1 /BG/BH/BD/BH γ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−< /BE × /BD/BC− /BG/BL/BC/B1 /BG/BG/BJ/BH γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−< /BK × /BD/BC− /BJ/BL/BC/B1 /BG/BG/BI/BL γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−< /BI × /BD/BC− /BJ/BL/BC/B1 /DF γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4 < /BD. /BD × /BD/BC− /BI/BL/BC/B1 /DF γη /B4/BE/BE/BE/BH/B5 →γφφ < /BF × /BD/BC− /BF/BL/BC/B1 /BG/BG/BI/BL γ /CG /CJ /CT/CT/CT/CT /CL< /BF × /BD/BC− /BH/BL/BC/B1 /DF γ /CG /CG /CJ /AB/AB /CL< /BD × /BD/BC− /BF/BL/BC/B1 /DF γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7 /CJ /CV/CV/CV/CV /CL< /BD. /BJ/BK × /BD/BC− /BG/BL/BH/B1 /DF /BJ/BE /BJ/BE/BJ/BE /BJ/BE/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C7/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7 /C7/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7/C7/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7 /C7/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7/CX/D2/DA/CX/D7/CX/CQ/D0/CT < /BE. /BH × /BD/BC− /BF/BL/BC/B1 /DF χ/CQ /BC /B4/BD /C8 /B5 χ/CQ /BC /B4/BD /C8 /B5 χ/CQ /BC /B4/BD /C8 /B5 χ/CQ /BC /B4/BD /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BL/BK/BH/BL . /BG/BG± /BC. /BG/BE± /BC. /BF/BD /C5/CT/CE/D4 χ/CQ /BC /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BC /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 γ /A7 /B4/BD /CB /B5 < /BI/B1 /BL/BC/B1 /BF/BL/BD χ/CQ /BD /B4/BD /C8 /B5 χ/CQ /BD /B4/BD /C8 /B5 χ/CQ /BD /B4/BD /C8 /B5 χ/CQ /BD /B4/BD /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BL/BK/BL/BE . /BJ/BK± /BC. /BE/BI± /BC. /BF/BD /C5/CT/CE χ/CQ /BD /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BD /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 γ /A7 /B4/BD /CB /B5 /B4/BF/BH± /BK/B5 /B1 /BG/BE/BF χ/CQ /BE /B4/BD /C8 /B5 χ/CQ /BE /B4/BD /C8 /B5 χ/CQ /BE /B4/BD /C8 /B5 χ/CQ /BE /B4/BD /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BL/BL/BD/BE . /BE/BD± /BC. /BE/BI± /BC. /BF/BD /C5/CT/CE χ/CQ /BE /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BE /B4/BD /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 γ /A7 /B4/BD /CB /B5 /B4/BE/BE± /BG/B5 /B1 /BG/BG/BE /A7 /B4/BE /CB /B5 /A7 /B4/BE /CB /B5/A7 /B4/BE /CB /B5 /A7 /B4/BE /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP/BD /BC. /BC/BE/BF/BE/BI ± /BC. /BC/BC/BC/BF/BD /BZ/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BD . /BL/BK± /BE. /BI/BF /CZ /CT/CE/A0/CT/CT /BP/BC. /BI/BD/BE± /BC. /BC/BD/BD /CZ /CT/CE/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A7 /B4/BE /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB /A7 /B4/BE /CB /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A7 /B4/BD /CB /B5π /B7π−/B4/BD/BK. /BK± /BC. /BI /B5/B1 /BG/BJ/BH/A7 /B4/BD /CB /B5π /BCπ /BC/B4 /BL. /BC± /BC. /BK /B5/B1 /BG/BK/BC τ /B7τ−/B4 /BE. /BC/BC± /BC. /BE/BD /B5 /B1 /BG/BI/BK/BI µ /B7µ−/B4 /BD. /BL/BF± /BC. /BD/BJ /B5 /B1 /CB/BP/BE/BA/BE /BH/BC/BD/BD/CT /B7/CT−/B4 /BD. /BL/BD± /BC. /BD/BI /B5 /B1 /BH/BC/BD/BE/A7 /B4/BD /CB /B5π /BC< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BH/BF/BD/A7 /B4/BD /CB /B5η < /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BD/BE/BI/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BG/BH/BF/BF /CS /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BG± /BC. /BI /B5× /BD/BC− /BH/DF/CW/CP/CS/D6/D3/D2/D7 /B4/BL/BG ± /BD/BD /B5/B1 /DF/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γχ/CQ /BD /B4/BD /C8 /B5 /B4 /BI. /BL± /BC. /BG /B5/B1 /BD/BF/BC γχ/CQ /BE /B4/BD /C8 /B5 /B4 /BJ. /BD/BH± /BC. /BF/BH /B5 /B1 /BD/BD/BC γχ/CQ /BC /B4/BD /C8 /B5 /B4 /BF. /BK± /BC. /BG /B5/B1 /BD/BI/BE γ /CU/BC /B4/BD/BJ/BD/BC/B5 < /BH. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BK/BI/BF γ /CU/prime/BE /B4/BD/BH/BE/BH/B5 < /BH. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BK/BL/BI γ /CU/BE /B4/BD/BE/BJ/BC/B5 < /BE. /BG/BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BG/BL/BF/BD γη/CQ /B4/BD /CB /B5 < /BH. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BL/BJ γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7 /CJ /CX/CX/CX/CX /CL< /BD. /BL/BH × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /DF χ/CQ /BC /B4/BE /C8 /B5 χ/CQ /BC /B4/BE /C8 /B5 χ/CQ /BC /B4/BE /C8 /B5 χ/CQ /BC /B4/BE /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP/BD /BC. /BE/BF/BE/BH± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BH /BZ/CT/CE χ/CQ /BC /B4/BE /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BC /B4/BE /C8 /B5/BW /BX /BV /BT /CH/C5 /C7 /BW /BX /CB χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 γ /A7 /B4/BE /CB /B5 /B4/BG. /BI± /BE. /BD/B5 /B1 /BE/BC/BJ γ /A7 /B4/BD /CB /B5 /B4/BL± /BI /B5× /BD/BC− /BF/BJ/BG/BF χ/CQ /BD /B4/BE /C8 /B5 χ/CQ /BD /B4/BE /C8 /B5 χ/CQ /BD /B4/BE /C8 /B5 χ/CQ /BD /B4/BE /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP/BD /BC. /BE/BH/BH/BG/BI ± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BH/BC /BZ/CT/CE/D1χ/CQ /BD /B4/BE /C8 /B5− /D1χ/CQ /BC /B4/BE /C8 /B5 /BP/BE /BF. /BH± /BD. /BC/C5 /CT /CE /D4 χ/CQ /BD /B4/BE /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5/BW /BX /BV /BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /B4/C5/CT/CE /BB /CR /B5 ω /A7 /B4/BD /CB /B5 /B4 /BD. /BI/BF /B7/BC. /BF/BK − /BC. /BF/BG /B5/B1 /BD/BF/BH γ /A7 /B4/BE /CB /B5 /B4/BE/BD ± /BG /B5/B1 /BD/BA/BH /BE/BF/BC γ /A7 /B4/BD /CB /B5 /B4 /BK. /BH± /BD. /BF /B5/B1 /BD/BA/BF /BJ/BI/BG ππχ/CQ /BD /B4/BD /C8 /B5 /B4 /BK. /BI± /BF. /BD /B5× /BD/BC− /BF/BE/BF/BK χ/CQ /BE /B4/BE /C8 /B5 χ/CQ /BE /B4/BE /C8 /B5 χ/CQ /BE /B4/BE /C8 /B5 χ/CQ /BE /B4/BE /C8 /B5 /CJ /CW/CW/CW/CW /CL /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C2 /D2/CT/CT/CS/D7 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/BF/BV/C4/BP/BL/BC/B1 /BI/BJ/BJ τ /B7τ−/B4 /BE. /BE/BL± /BC. /BF/BC/B5 /B1 /BG/BK/BI/BF µ /B7µ−/B4 /BE. /BD/BK± /BC. /BE/BD/B5 /B1 /CB/BP/BE/BA/BD /BH/BD/BJ/BJ/CT /B7/CT−/D7/CT/CT/D2 /BH/BD/BJ/BK/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 γχ/CQ /BE /B4/BE /C8 /B5 /B4/BD/BF. /BD± /BD. /BI /B5/B1 /CB/BP/BF/BA/BG /BK/BI γχ/CQ /BD /B4/BE /C8 /B5 /B4/BD/BE. /BI± /BD. /BE /B5/B1 /CB/BP/BE/BA/BG /BL/BL γχ/CQ /BC /B4/BE /C8 /B5 /B4 /BH. /BL± /BC. /BI /B5/B1 /CB/BP/BD/BA/BG /BD/BE/BE γχ/CQ /BC /B4/BD /C8 /B5 /B4 /BF. /BC± /BD. /BD /B5× /BD/BC− /BF/BG/BK/BG γη/CQ /B4/BE /CB /B5 < /BI. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /DF γη/CQ /B4/BD /CB /B5 < /BG. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BC/BD γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7 /CJ /CY/CY/CY/CY /CL< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /DF /A7 /B4/BG /CB /B5 /A7 /B4/BG /CB /B5/A7 /B4/BG /CB 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/B4 /C2/ψ /B8η/CR /B5 /C3 /BC/CB< /BG × /BD/BC− /BJ/BL/BC/B1 /DF/D2/D3/D2/B9 /BU /BU < /BG /B1 /BL/BH/B1 /DF/CT /B7/CT−/B4 /BD. /BH/BJ± /BC. /BC/BK/B5× /BD/BC− /BH/BH/BE/BL/BC/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BD. /BL × /BD/BC− /BG/BL/BH/B1 /DF/BW∗ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA < /BJ. /BG /B1 /BL/BC/B1 /BH/BC/BL/BL φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ. /BD± /BC. /BI /B5/B1 /BH/BE/BG/BC φη < /BE. /BH × /BD/BC− /BI/BL/BC/B1 /BH/BE/BE/BI/A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BG × /BD/BC− /BF/BL/BC/B1 /BD/BC/BH/BF/A7 /B4/BD /CB /B5π /B7π−/B4 /BL. /BC± /BD. /BH /B5× /BD/BC− /BH/BD/BC/BE/BI/A7 /B4/BE /CB /B5π /B7π−/B4 /BK. /BK± /BD. /BL /B5× /BD/BC− /BH/BG/BI/BK /CS /CP/D2/DD/D8/CW/CX/D2/CV < /BD. /BF × /BD/BC− /BH/BL/BC/B1 /DF /BJ/BF /BJ/BF/BJ/BF /BJ/BF/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A7 /B4/BD/BC/BK/BI/BC/B5 /A7 /B4/BD/BC/BK/BI/BC/B5/A7 /B4/BD/BC/BK/BI/BC/B5 /A7 /B4/BD/BC/BK/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP/BD /BC. /BK/BI/BH± /BC. /BC/BC/BK /BZ/CT/CE /B4/CB /BP /BD/BA/BD/B5/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BD/BC ± /BD/BF /C5/CT/CE/A0/CT/CT /BP/BC. /BF/BD± /BC. /BC/BJ /CZ /CT/CE /B4/CB /BP /BD/BA/BF/B5/D4/A7 /B4/BD/BC/BK/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD/BC/BK/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A7 /B4/BD/BC/BK/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD/BC/BK/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /CT /B7/CT−/B4 /BE. /BK± /BC. /BJ /B5× /BD/BC− /BI/BH/BG/BF/BE/BU /BU/CG /B4 /BH/BL± /BD/BG /B5/B1 /DF/BU /BU < /BD/BF. /BK /B1 /BL/BC/B1 /BD/BE/BK/BC/BU /BU∗/B7 /CR/BA/CR/BA /B4 /BD/BG± /BI /B5/B1 /DF/BU∗ /BU∗/B4 /BG/BG± /BD/BD /B5/B1 /DF/BU /BU /B4∗ /B5π < /BD/BL. /BJ /B1 /BL/BC/B1 /DF/BU /BUππ < /BK. /BL /B1 /BL/BC/B1 /BG/BG/BD/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B4 /CG /B5 /B4 /BD/BL. /BF± /BE. /BL /B5/B1 /DF/A7 /B4/BD /CB /B5π /B7π−/B4 /BH. /BF± /BC. /BI /B5× /BD/BC− /BF/BD/BE/BK/BK/A7 /B4/BE /CB /B5π /B7π−/B4 /BJ. /BK± /BD. /BF /B5× /BD/BC− /BF/BJ/BI/BF/A7 /B4/BF /CB /B5π /B7π−/B4 /BG. /BK /B7 /BD. /BL − /BD. /BJ /B5× /BD/BC− /BF/BG/BD/BI/A7 /B4/BD /CB /B5 /C3 /B7/C3−/B4 /BI. /BD± /BD. /BK /B5× /BD/BC− /BG/BL/BF/BF/C1/D2/CR/D0/D9/D7/CX/DA/CT /BW/CT/CR/CP /DD/D7/BA /C1/D2/CR/D0/D9/D7/CX/DA/CT /BW/CT/CR/CP /DD/D7/BA/C1/D2/CR/D0/D9/D7/CX/DA/CT /BW/CT/CR/CP /DD/D7/BA /C1/D2/CR/D0/D9/D7/CX/DA/CT /BW/CT/CR/CP /DD/D7/BA/CC/CW/CT/D7/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /CP /D6/CT /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /D3/D2/CT /D3 /D6 /D1/D3 /D6/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/CP/CQ /D3/DA/CT/BA φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BF. /BK /B7 /BE. /BG − /BD. /BJ /B5/B1 /DF/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA /B4/BD/BC/BK ± /BK /B5/B1 /DF/BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA /B4 /BG/BJ± /BI /B5/B1 /DF/C2/ψ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BC/BI± /BC. /BE/BD/B5 /B1 /DF /A7 /B4/BD/BD/BC/BE/BC/B5 /A7 /B4/BD/BD/BC/BE/BC/B5/A7 /B4/BD/BD/BC/BE/BC/B5 /A7 /B4/BD/BD/BC/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD−−/B5/C5/CP/D7/D7 /D1 /BP/BD /BD. /BC/BD/BL± /BC. /BC/BC/BK /BZ/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BJ/BL ± /BD/BI /C5/CT/CE/A0/CT/CT /BP/BC. /BD/BF/BC± /BC. /BC/BF/BC /CZ /CT/CE/A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /CT /B7/CT−/B4/BD. /BI± /BC. /BH/B5× /BD/BC− /BI/BH/BH/BD/BC /C6/C7/CC/BX/CB/C1/D2 /D8/CW/CX/D7 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BM/CF/CW/CT/D2 /CP /D5/D9/CP/D2/D8/CX/D8 /DD /CW/CP/D7 /CK/B4/CB /BP ... /B5Ꜽ /D8/D3 /CX/D8/D7 /D6/CX/CV/CW/D8/B8 /D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DD /CW/CP/D7/CQ /CT/CT/D2 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D8/CW/CT /CK/D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6Ꜽ /CB/B8 /CS/CT/AC/D2/CT/CS /CP/D7 /CB /BP/radicalbig χ /BE/ /B4 /C6− /BD/B5 /B8 /DB/CW/CT/D6/CT/C6 /CX/D7 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D9/D7/CT/CS /CX/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D2/CV /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DD /BA /CF /CT/CS/D3 /D8/CW/CX/D7 /DB/CW/CT/D2 /CB > /BD/B8 /DB/CW/CX/CR/CW /D3/CU/D8/CT/D2 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CX/D2/CR/D3/D2/B9/D7/CX/D7/D8/CT/D2/D8/BA /CF/CW/CT/D2 /CB > /BD. /BE/BH/B8 /DB /CT /CP/D0/D7/D3 /D7/CW/D3 /DB/CX /D2 /D8 /CW /CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/D2 /CX/CS/CT/D3/CV/D6/CP/D1/D3/CU/D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BY /D3 /D6/D1/D3 /D6/CT /CP/CQ /D3/D9/D8 /CB/B8 /D7/CT/CT /D8/CW/CT /C1/D2/D8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BT /CS/CT/CR/CP /DD /D1/D3/D1/CT/D2/D8/D9/D1 /D4 /CX/D7 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/CP /D6/CT /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA/CJ /CS /CL /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1/CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3/B9/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1 /CT/D2/D8/D7/BA/CJ /CT /CL /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP /D6/CV/D9/D1/CT/D2/D8/D7 /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D3 /D6/CS/CT/D6 /BD/BC− /BD/BF/BN/D7 /CT /CT/D8/CW/CTπ /BC/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /CU /CL /BW/D9/CT /D8/D3 /CP /D2/CT/DB /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/B8 /D8/CW/CX/D7 /CX/D7 /BC/BA/BG/BH /C5/CT/CE /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /D1/CP/D7/D7 /DB /CT /CV/CP/DA/CT /CX/D2 /D3/D9/D6 /BE/BC/BC/BE /CT/CS/CX/D8/CX/D3/D2/B8 /BH/BG/BJ . /BF/BC± /BC. /BD/BE /C5/CT/CE/BA/CJ /CV /CL /BW/D9/CT /D8/D3 /D6/CT/D1/D3/DA/CX/D2/CV /CP/D2 /D3/D0/CS /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/B8 /D8/CW/CX/D7 /CX/D7 /BC/BA/BD/BD /CZ /CT/CE/D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /DB/CX/CS/D8/CW /DB /CT /CV/CP/DA/CT /CX/D2 /D3/D9/D6 /BE/BC/BC/BE /CT/CS/CX/D8/CX/D3/D2/B8 /BD . /BD/BK± /BC. /BD/BD /CZ /CT/CE/BA /CB/CT/CT/D8/CW/CT /A0/B4/BE γ /B5 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CX/D2 /D8/CW/CT /BW/CP/D8/CP /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /CW /CL /BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA/CJ /CX /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /BA /CC/CW/CT/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CT/D2/D8/D6/DD /CP/D7 /CP /D4/CP /D6/D8/CX/CR/D0/CT /CX/D7 /CR/D3/D2/D8/D6/D3/DA/CT/D6/D7/CX/CP/D0/BA /CJ /CY /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 ρ /B4/BJ/BJ/BC/B5 Ꜽ /CX/D2 /D8/CW/CT ρ /B4/BJ/BJ/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /BA/CJ /CZ /CL/CC /CW /CT ωρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CX/D7 /D8/CW/CT/D2 /CS/D9/CT /D8/D3 ωρ /D1/CX/DC/CX/D2/CV /D3/D2/D0/DD /B8 /CP/D2/CS /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3/CQ /CT /D7/D1/CP/D0/D0/BA /C1/CU /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CW/D3/D0/CS/D7/B8 /A0/B4 ρ /BC→µ /B7µ−/B5/BP /A0 /B4 ρ /BC→ /CT /B7/CT−/B5 × /BC/BA/BL/BL/BJ/BK/BH/BA/CJ /D0 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /BA/CJ /D1 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /CP/BD /B4/BD/BE/BI/BC/B5 Ꜽ /CX/D2 /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CJ /D2 /CL /CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CT/D6/D6/D3 /D6/D3 /D2/D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA /CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA/CJ /D3 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D2/D3/D2/B9 /D5 /D5 /D1/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CJ /D4 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 Ꜽ/CX /D2/D8 /CW /CT η /B4/BD/BG/BC/BH/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /D5 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT /CU/BD /B4/BD/BG/BE/BC/B5 Ꜽ /CX/D2 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /D6 /CL /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT ω /B4/BD/BI/BH/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /D7 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS /D8/CW/CT ρ /B4/BD/BJ/BC/BC/B5 Ꜽ/CX /D2 /D8 /CW /CT ρ /B4/BD/BJ/BC/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /D8 /CL /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /D9 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /CU/BC /B4/BD/BJ/BD/BC/B5 Ꜽ /CX/D2 /D8/CW/CT /CU/BC /B4/BD/BJ/BD/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CX/D2 /BE/BC/BC/BG/CT/CS/CX/D8/CX/D3/D2 /D3/CU /CA/CT/DA/CX/CT/DB /D3/CU /C8 /CP /D6/D8/CX/CR/D0/CT /C8/CW/DD/D7/CX/CR/D7 /BA/CJ /DA /CL /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /C3±/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /DB /CL /CC/CW/CT /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CV /D3/CU /D8/CW/CT /C3→ /BFπ /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CX/D7 /CP/D7/CU/D3/D0/D0/D3 /DB/D7 /B4/D7/CT/CT /CP/D0/D7/D3 /CK/C6/D3/D8/CT /D3/D2 /BW/CP/D0/CX/D8/DE /C8/D0/D3/D8 /C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /C3→ /BFπ /BW/CT/CR/CP /DD/D7Ꜽ/CX/D2 /D8/CW/CT /C3±/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/B5/BM/vextendsingle/vextendsingle/C5/vextendsingle/vextendsingle/BE/BP/BD /B7 /CV /B4 /D7/BF− /D7/BC /B5/BB /D1 /BE π /B7 /B7··· /BA/CJ /DC /CL/BY /D3 /D6/D1/D3 /D6/CT /CS/CT/D8/CP/CX/D0/D7 /CP/D2/CS /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D7/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /DD /CL /C5/D3/D7/D8 /D3/CU /D8/CW/CX/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/B8 /D8/CW/CT /D0/D3 /DB/B9/D1/D3/D1/CT/D2/D8/D9/D1 γ /D4/CP /D6/D8/B8 /CX/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /D8/CW/CT /D4/CP /D6/CT/D2/D8 /D1/D3 /CS/CT /D0/CX/D7/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 γ /B3/D7/BA/CJ /DE /CL /CB/CT/CT /D8/CW/CT /C3±/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/BA/CJ /CP/CP /CL /CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/BA/CJ /CQ/CQ /CL /BW/CX/D6/CT/CR/D8/B9/CT/D1/CX/D7/D7/CX/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/CJ /CR/CR /CL /CE/CX/D3/D0/CP/D8/CT/D7 /CP/D2/CV/D9/D0/CP /D6/B9/D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CJ /CS/CS /CL /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CUφ/B7− /B8φ/BC/BC /B8/vextendsingle/vextendsingleη/vextendsingle/vextendsingle/B8/vextendsingle/vextendsingle/D1/C3 /BC/C4− /D1/C3 /BC/CB/vextendsingle/vextendsingle/B8 /CP/D2/CS τ/C3 /BC/CB /B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CX/D2/D8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/D3 /CK/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7/BAꜼ/CJ /CT/CT /CL/CC /CW /CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP /D6/CT /CS/CT/AC/D2/CT/CS /CP/D7 /CU/D3/D0/D0/D3 /DB/D7 /B4/D7/CT/CT /CP/D0/D7/D3 /CK/C6/D3/D8/CT /D3/D2/BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/CB→ /BFπ Ꜽ /CP/D2/CS /CK/C6/D3/D8/CT /D3/D2 /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3 /BC/C4 /BW/CT/CR/CP /DDꜼ/CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/B5/BM η/B7− /BP/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/CTiφ/B7−/BP /BT /B4 /C3 /BC/C4→π /B7π−/B5 /BT /B4 /C3 /BC/CB→π /B7π−/B5 /BP/epsilon1 /B7/epsilon1/prime η/BC/BC /BP/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/CTiφ/BC/BC/BP /BT /B4 /C3 /BC/C4→π /BCπ /BC/B5 /BT /B4 /C3 /BC/CB→π /BCπ /BC/B5 /BP/epsilon1− /BE/epsilon1/prime δ /BP /A0/B4 /C3 /BC/C4→π−/lscript /B7ν /B5− /A0/B4 /C3 /BC/C4→π /B7/lscript−ν /B5 /A0/B4 /C3 /BC/C4→π−/lscript /B7ν /B5/B7 /A0 /B4 /C3 /BC/C4→π /B7/lscript−ν /B5 /B8/C1/D1/B4η/B7− /BC /B5 /BE/BP /A0/B4 /C3 /BC/CB→π /B7π−π /BC/B5 /BV/C8 /DA/CX/D3/D0. /A0/B4 /C3 /BC/C4→π /B7π−π /BC/B5 /B8/C1/D1/B4η/BC/BC/BC /B5 /BE/BP /A0/B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5 /A0/B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5 /BA/DB/CW/CT/D6/CT /CU/D3 /D6 /D8/CW/CT /D0/CP/D7/D8 /D8 /DB /D3 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /BV/C8/CC /CX/D7 /CP/D7/D7/D9/D1/CT/CS /DA/CP/D0/CX/CS/B8 /CX/BA/CT/BA/B8 /CA/CT/B4η/B7− /BC /B5/similarequal/BC /CP/D2/CS /CA/CT/B4 η/BC/BC/BC /B5/similarequal /BC/BA/CJ /AB /CL /CB/CT/CT /D8/CW/CT /C3 /BC/CB /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/BA/CJ /CV/CV /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CW/CW /CL/CA /CT /B4/epsilon1/prime/BB/epsilon1 /B5/BP/epsilon1/prime/BB/epsilon1 /D8/D3 /CP /DA/CT/D6/DD /CV/D3 /D3 /CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2 /D4 /D6/D3/DA/CX/CS/CT/CS /D8/CW/CT /D4/CW/CP/D7/CT/D7 /D7/CP/D8/CX/D7/CU/DD/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CJ /CX/CX /CL /CC/CW/CX/D7 /D1/D3 /CS/CT /CX/D2/CR/D0/D9/CS/CT/D7 /CV/CP/D1/D1/CP/D7 /CU/D6/D3/D1 /CX/D2/D2/CT/D6 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CQ/D9/D8 /D2/D3/D8 /D8/CW/CT /CS/CX/D6/CT/CR/D8/CT/D1/CX/D7/D7/CX/D3/D2 /D1/D3 /CS/CT /C3 /BC/C4→π /B7π−γ /B4/BW/BX/B5/BA/CJ /CY/CY /CL /CB/CT/CT /D8/CW/CT /C3 /BC/C4 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/BA/CJ /CZ/CZ /CL /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CJ /D0/D0 /CL /CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CX/D2 /D0/CT/CP/CS/CX/D2/CV /D3 /D6/CS/CT/D6/BA /CC /CT/D7/D8 /D3/CU /CS/CX/D6/CT/CR/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CX/D2/CR/CT /D8/CW/CT /CX/D2/B9/CS/CX/D6/CT/CR/D8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D2/CS /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA /BJ/BG /BJ/BG/BJ/BG /BJ/BG/C5/CT/D7/D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CJ /D1/D1 /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /CU/BC /B4/BD/BF/BJ/BC/B5 Ꜽ/CX /D2 /D8 /CW /CT /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/D2/CS /CX/D2 /D8/CW/CT/BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2/BA/CJ /D2/D2 /CL/CB /CT /CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /C4 /B4/BD/BJ/BJ/BC/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CX/D2 /CA/CT/DA/CX/CT/DB/D7 /D3/CU /C5/D3 /CS/CT/D6/D2/C8/CW/DD/D7/CX/CR/D7 /BH/BI /BH/BI/BH/BI 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/B7νµ/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /B8/D2 /D3 /D8 /D8 /CW /CT /D7/D9/D1 /BA/CJ /AB/CU /CL/CF /CT /CS/CT/CR/D3/D9/D4/D0/CT /D8/CW/CT /BW /B7/D7→φπ /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1/D1 /CP/D7/D7/D4 /D6/D3/CY/CT/CR/D8/CX/D3/D2/D7 /B4/CP/D2/CS /D9/D7/CT/CS /D8/D3 /CV/CT/D8 /D7/D3/D1/CT /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 /CU/D6/D3/D1/D8/CW/CT /BW /B7/D7→φπ /B7/B8φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1/D8/CW/CT/BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7/D7→ /C3 /B7/C3−π /B7/BA /CC/CW/CP/D8 /CX/D7/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT/D7/CT /D8 /DB /D3/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D7 /D2/D3/D8 /CT/DC/CP/CR/D8/D0/DD /D8/CW/CT φ→ /C3 /B7/C3−/CQ 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/CD/C6/BY/C4/BT /CE /C7/CA/BX/BW/B4 /CB /BP /BV /BP /BU /BP/BC /B5/C1 /BZ/B4 /C2 /C8/BV/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 •π±/BD−/B4/BC−/B5 •π /BC/BD−/B4/BC− /B7/B5 •η /BC /B7/B4/BC− /B7/B5 • /CU/BC /B4/BI/BC/BC/B5 /BC /B7/B4/BC /B7/B7/B5 •ρ /B4/BJ/BJ/BC/B5 /BD /B7/B4/BD−−/B5 •ω /B4/BJ/BK/BE/B5 /BC−/B4/BD−−/B5 •η/prime/B4/BL/BH/BK/B5 /BC /B7/B4/BC− /B7/B5 • /CU/BC /B4/BL/BK/BC/B5 /BC /B7/B4/BC /B7/B7/B5 • /CP/BC /B4/BL/BK/BC/B5 /BD−/B4/BC /B7/B7/B5 •φ /B4/BD/BC/BE/BC/B5 /BC−/B4/BD−−/B5 • /CW/BD /B4/BD/BD/BJ/BC/B5 /BC−/B4/BD /B7−/B5 • /CQ/BD /B4/BD/BE/BF/BH/B5 /BD /B7/B4/BD /B7−/B5 • /CP/BD /B4/BD/BE/BI/BC/B5 /BD−/B4/BD /B7/B7/B5 • /CU/BE /B4/BD/BE/BJ/BC/B5 /BC /B7/B4/BE /B7/B7/B5 • /CU/BD /B4/BD/BE/BK/BH/B5 /BC /B7/B4/BD /B7/B7/B5 •η /B4/BD/BE/BL/BH/B5 /BC /B7/B4/BC− /B7/B5 •π /B4/BD/BF/BC/BC/B5 /BD−/B4/BC− /B7/B5 • /CP/BE /B4/BD/BF/BE/BC/B5 /BD−/B4/BE /B7/B7/B5 • /CU/BC /B4/BD/BF/BJ/BC/B5 /BC /B7/B4/BC /B7/B7/B5/CW/BD /B4/BD/BF/BK/BC/B5 /BR−/B4/BD /B7−/B5 •π/BD /B4/BD/BG/BC/BC/B5 /BD−/B4/BD− /B7/B5 •η /B4/BD/BG/BC/BH/B5 /BC /B7/B4/BC− /B7/B5 • /CU/BD /B4/BD/BG/BE/BC/B5 /BC /B7/B4/BD /B7/B7/B5 •ω /B4/BD/BG/BE/BC/B5 /BC−/B4/BD−−/B5/CU/BE /B4/BD/BG/BF/BC/B5 /BC /B7/B4/BE /B7/B7/B5 • /CP/BC /B4/BD/BG/BH/BC/B5 /BD−/B4/BC /B7/B7/B5 •ρ /B4/BD/BG/BH/BC/B5 /BD /B7/B4/BD−−/B5 •η /B4/BD/BG/BJ/BH/B5 /BC /B7/B4/BC− /B7/B5 • /CU/BC /B4/BD/BH/BC/BC/B5 /BC /B7/B4/BC /B7/B7/B5/CU/BD /B4/BD/BH/BD/BC/B5 /BC /B7/B4/BD /B7/B7/B5 • /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BC /B7/B4/BE /B7/B7/B5/CU/BE /B4/BD/BH/BI/BH/B5 /BC /B7/B4/BE /B7/B7/B5 ρ /B4/BD/BH/BJ/BC/B5 /BD /B7/B4/BD−−/B5/CW/BD /B4/BD/BH/BL/BH/B5 /BC−/B4/BD /B7−/B5 •π/BD /B4/BD/BI/BC/BC/B5 /BD−/B4/BD− /B7/B5/CP/BD /B4/BD/BI/BG/BC/B5 /BD−/B4/BD /B7/B7/B5/CU/BE /B4/BD/BI/BG/BC/B5 /BC /B7/B4/BE /B7/B7/B5 •η/BE /B4/BD/BI/BG/BH/B5 /BC /B7/B4/BE− /B7/B5 •ω /B4/BD/BI/BH/BC/B5 /BC−/B4/BD−−/B5 •ω/BF /B4/BD/BI/BJ/BC/B5 /BC−/B4/BF−−/B5 •π/BE /B4/BD/BI/BJ/BC/B5 /BD−/B4/BE− /B7/B5 •φ /B4/BD/BI/BK/BC/B5 /BC−/B4/BD−−/B5 •ρ/BF /B4/BD/BI/BL/BC/B5 /BD /B7/B4/BF−−/B5 •ρ /B4/BD/BJ/BC/BC/B5 /BD /B7/B4/BD−−/B5/CP/BE /B4/BD/BJ/BC/BC/B5 /BD−/B4/BE /B7/B7/B5 • /CU/BC /B4/BD/BJ/BD/BC/B5 /BC /B7/B4/BC /B7/B7/B5 η /B4/BD/BJ/BI/BC/B5 /BC /B7/B4/BC− /B7/B5 •π /B4/BD/BK/BC/BC/B5 /BD−/B4/BC− /B7/B5/CU/BE /B4/BD/BK/BD/BC/B5 /BC /B7/B4/BE /B7/B7/B5/CG /B4/BD/BK/BF/BH/B5 /BR /BR/B4/BR− /B7/B5 •φ/BF /B4/BD/BK/BH/BC/B5 /BC−/B4/BF−−/B5 η/BE /B4/BD/BK/BJ/BC/B5 /BC /B7/B4/BE− /B7/B5 •π/BE /B4/BD/BK/BK/BC/B5 /BD−/B4/BE− /B7/B5 ρ /B4/BD/BL/BC/BC/B5 /BD /B7/B4/BD−−/B5/CU/BE /B4/BD/BL/BD/BC/B5 /BC /B7/B4/BE /B7/B7/B5 • /CU/BE /B4/BD/BL/BH/BC/B5 /BC /B7/B4/BE /B7/B7/B5 ρ/BF /B4/BD/BL/BL/BC/B5 /BD /B7/B4/BF−−/B5 • /CU/BE /B4/BE/BC/BD/BC/B5 /BC /B7/B4/BE /B7/B7/B5/CU/BC /B4/BE/BC/BE/BC/B5 /BC /B7/B4/BC /B7/B7/B5 • /CP/BG /B4/BE/BC/BG/BC/B5 /BD−/B4/BG /B7/B7/B5 • /CU/BG /B4/BE/BC/BH/BC/B5 /BC /B7/B4/BG /B7/B7/B5 π/BE /B4/BE/BD/BC/BC/B5 /BD−/B4/BE− /B7/B5/CU/BC /B4/BE/BD/BC/BC/B5 /BC /B7/B4/BC /B7/B7/B5/CU/BE /B4/BE/BD/BH/BC/B5 /BC /B7/B4/BE /B7/B7/B5 ρ /B4/BE/BD/BH/BC/B5 /BD /B7/B4/BD−−/B5 φ /B4/BE/BD/BJ/BC/B5 /BC−/B4/BD−−/B5/CU/BC /B4/BE/BE/BC/BC/B5 /BC /B7/B4/BC /B7/B7/B5/CU/C2 /B4/BE/BE/BE/BC/B5 /BC /B7/B4/BE /B7/B7/D3 /D6 /BG /B7/B7/B5 η /B4/BE/BE/BE/BH/B5 /BC /B7/B4/BC− /B7/B5 ρ/BF /B4/BE/BE/BH/BC/B5 /BD /B7/B4/BF−−/B5 • /CU/BE /B4/BE/BF/BC/BC/B5 /BC /B7/B4/BE /B7/B7/B5/CU/BG /B4/BE/BF/BC/BC/B5 /BC /B7/B4/BG /B7/B7/B5/CU/BC /B4/BE/BF/BF/BC/B5 /BC /B7/B4/BC /B7/B7/B5 • /CU/BE /B4/BE/BF/BG/BC/B5 /BC /B7/B4/BE /B7/B7/B5 ρ/BH /B4/BE/BF/BH/BC/B5 /BD /B7/B4/BH−−/B5/CP/BI /B4/BE/BG/BH/BC/B5 /BD−/B4/BI /B7/B7/B5/CU/BI /B4/BE/BH/BD/BC/B5 /BC /B7/B4/BI /B7/B7/B5 /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CB/CC/CA/BT/C6/BZ/BX/B4 /CB /BP± /BD/B8 /BV /BP /BU /BP/BC /B5/C1 /B4 /C2 /C8/B5 • /C3±/BD/BB/BE/B4/BC−/B5 • /C3 /BC/BD/BB/BE/B4/BC−/B5 • /C3 /BC/CB /BD/BB/BE/B4/BC−/B5 • /C3 /BC/C4 /BD/BB/BE/B4/BC−/B5/C3∗/BC /B4/BK/BC/BC/B5 /BD/BB/BE/B4/BC /B7/B5 • /C3∗/B4/BK/BL/BE/B5 /BD/BB/BE/B4/BD−/B5 • /C3/BD /B4/BD/BE/BJ/BC/B5 /BD/BB/BE/B4/BD /B7/B5 • /C3/BD /B4/BD/BG/BC/BC/B5 /BD/BB/BE/B4/BD /B7/B5 • /C3∗/B4/BD/BG/BD/BC/B5 /BD/BB/BE/B4/BD−/B5 • /C3∗/BC /B4/BD/BG/BF/BC/B5 /BD/BB/BE/B4/BC /B7/B5 • /C3∗/BE /B4/BD/BG/BF/BC/B5 /BD/BB/BE/B4/BE /B7/B5/C3 /B4/BD/BG/BI/BC/B5 /BD/BB/BE/B4/BC−/B5/C3/BE /B4/BD/BH/BK/BC/B5 /BD/BB/BE/B4/BE−/B5/C3 /B4/BD/BI/BF/BC/B5 /BD/BB/BE/B4/BR /BR/B5/C3/BD /B4/BD/BI/BH/BC/B5 /BD/BB/BE/B4/BD /B7/B5 • /C3∗/B4/BD/BI/BK/BC/B5 /BD/BB/BE/B4/BD−/B5 • /C3/BE /B4/BD/BJ/BJ/BC/B5 /BD/BB/BE/B4/BE−/B5 • /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BD/BB/BE/B4/BF−/B5 • /C3/BE /B4/BD/BK/BE/BC/B5 /BD/BB/BE/B4/BE−/B5/C3 /B4/BD/BK/BF/BC/B5 /BD/BB/BE/B4/BC−/B5/C3∗/BC /B4/BD/BL/BH/BC/B5 /BD/BB/BE/B4/BC /B7/B5/C3∗/BE /B4/BD/BL/BK/BC/B5 /BD/BB/BE/B4/BE /B7/B5 • /C3∗/BG /B4/BE/BC/BG/BH/B5 /BD/BB/BE/B4/BG /B7/B5/C3/BE /B4/BE/BE/BH/BC/B5 /BD/BB/BE/B4/BE−/B5/C3/BF /B4/BE/BF/BE/BC/B5 /BD/BB/BE/B4/BF /B7/B5/C3∗/BH /B4/BE/BF/BK/BC/B5 /BD/BB/BE/B4/BH−/B5/C3/BG /B4/BE/BH/BC/BC/B5 /BD/BB/BE/B4/BG−/B5/C3 /B4/BF/BD/BC/BC/B5 /BR /BR/B4/BR /BR/BR/B5 /BV/C0/BT/CA/C5/BX/BW/B4 /BV /BP± /BD/B5 • /BW±/BD/BB/BE/B4/BC−/B5 • /BW /BC/BD/BB/BE/B4/BC−/B5 • /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BD/BB/BE/B4/BD−/B5 • /BW∗/B4/BE/BC/BD/BC/B5±/BD/BB/BE/B4/BD−/B5/BW∗/BC /B4/BE/BG/BC/BC/B5 /BC/BD/BB/BE/B4/BC /B7/B5/BW∗/BC /B4/BE/BG/BC/BC/B5±/BD/BB/BE/B4/BC /B7/B5 • /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BD/BB/BE/B4/BD /B7/B5/BW/BD /B4/BE/BG/BE/BC/B5±/BD/BB/BE/B4/BR /BR/B5/BW/BD /B4/BE/BG/BF/BC/B5 /BC/BD/BB/BE/B4/BD /B7/B5 • /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BD/BB/BE/B4/BE /B7/B5 • /BW∗/BE /B4/BE/BG/BI/BC/B5±/BD/BB/BE/B4/BE /B7/B5/BW∗/B4/BE/BI/BG/BC/B5±/BD/BB/BE/B4/BR /BR/B5 /BV/C0/BT/CA/C5/BX/BW/B8 /CB/CC/CA/BT/C6/BZ/BX/B4 /BV /BP /CB /BP± /BD/B5/C1 /B4 /C2 /C8/B5 • /BW±/D7 /BC/B4/BC−/B5 • /BW∗±/D7 /BC/B4/BR /BR/B5 • /BW∗/D7 /BC /B4/BE/BF/BD/BJ/B5±/BC/B4/BC /B7/B5 • /BW/D7 /BD /B4/BE/BG/BI/BC/B5±/BC/B4/BD /B7/B5 • /BW/D7 /BD /B4/BE/BH/BF/BI/B5±/BC/B4/BD /B7/B5 • /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/BC/B4/BR /BR/B5/BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/BC/B4/BD−/B5 /BU/C7/CC/CC/C7/C5/B4 /BU /BP± /BD/B5 • /BU±/BD/BB/BE/B4/BC−/B5 • /BU /BC/BD/BB/BE/B4/BC−/B5 • /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX • /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2/BT/BW/C5/C1/CG/CC/CD/CA/BX/CEcb /CP/D2/CS /CEub /BV/C3/C5/C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 • /BU∗/BD/BB/BE/B4/BD−/B5/BU∗/C2 /B4/BH/BJ/BF/BE/B5 /BR/B4/BR /BR/B5 • /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/BD/BB/BE/B4/BD /B7/B5 • /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BD/BB/BE/B4/BE /B7/B5 /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX/B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5 • /BU /BC/D7 /BC/B4/BC−/B5 • /BU∗/D7 /BC/B4/BD−/B5 • /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BD/BB/BE/B4/BD /B7/B5 • /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BD/BB/BE/B4/BE /B7/B5/BU∗ sJ /B4/BH/BK/BH/BC/B5 /BR/B4/BR /BR/B5 /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW/B4 /BU /BP /BV /BP± /BD/B5 • /BU±/CR /BC/B4/BC−/B5 /CR /CR/C1 /BZ/B4 /C2 /C8/BV/B5 •η/CR /B4/BD /CB /B5 /BC /B7/B4/BC− /B7/B5 • /C2/ψ /B4/BD /CB /B5 /BC−/B4/BD−−/B5 •χ/CR /BC /B4/BD /C8 /B5 /BC /B7/B4/BC /B7/B7/B5 •χ/CR /BD /B4/BD /C8 /B5 /BC /B7/B4/BD /B7/B7/B5 • /CW/CR /B4/BD /C8 /B5 /BR /BR/B4/BD /B7−/B5 •χ/CR /BE /B4/BD /C8 /B5 /BC /B7/B4/BE /B7/B7/B5 •η/CR /B4/BE /CB /B5 /BC /B7/B4/BC− /B7/B5 •ψ /B4/BE /CB /B5 /BC−/B4/BD−−/B5 •ψ /B4/BF/BJ/BJ/BC/B5 /BC−/B4/BD−−/B5 • /CG /B4/BF/BK/BJ/BE/B5 /BC /BR/B4/BR /BR/B7/B5 χ/CR /BE /B4/BE /C8 /B5 /BC /B7/B4/BE /B7/B7/B5/CG /B4/BF/BL/BG/BC/B5 /BR /BR/B4/BR /BR/BR/B5/CG /B4/BF/BL/BG/BH/B5 /BR /BR/B4/BR /BR/BR/B5 •ψ /B4/BG/BC/BG/BC/B5 /BC−/B4/BD−−/B5 •ψ /B4/BG/BD/BI/BC/B5 /BC−/B4/BD−−/B5 • /CG /B4/BG/BE/BI/BC/B5 /BR /BR/B4/BD−−/B5/CG /B4/BG/BF/BI/BC/B5 /BR /BR/B4/BD−−/B5 •ψ /B4/BG/BG/BD/BH/B5 /BC−/B4/BD−−/B5 /CQ /CQ η/CQ /B4/BD /CB /B5 /BC /B7/B4/BC− /B7/B5 • /A7 /B4/BD /CB /B5 /BC−/B4/BD−−/B5 •χ/CQ /BC /B4/BD /C8 /B5 /BC /B7/B4/BC /B7/B7/B5 •χ/CQ /BD /B4/BD /C8 /B5 /BC /B7/B4/BD /B7/B7/B5 •χ/CQ /BE /B4/BD /C8 /B5 /BC /B7/B4/BE /B7/B7/B5 • /A7 /B4/BE /CB /B5 /BC−/B4/BD−−/B5/A7 /B4/BD /BW /B5 /BC−/B4/BE−−/B5 •χ/CQ /BC /B4/BE /C8 /B5 /BC /B7/B4/BC /B7/B7/B5 •χ/CQ /BD /B4/BE /C8 /B5 /BC /B7/B4/BD /B7/B7/B5 •χ/CQ /BE /B4/BE /C8 /B5 /BC /B7/B4/BE /B7/B7/B5 • /A7 /B4/BF /CB /B5 /BC−/B4/BD−−/B5 • /A7 /B4/BG /CB /B5 /BC−/B4/BD−−/B5 • /A7 /B4/BD/BC/BK/BI/BC/B5 /BC−/B4/BD−−/B5 • /A7 /B4/BD/BD/BC/BE/BC/B5 /BC−/B4/BD−−/B5 /C6/C7/C6/B9 /D5 /D5 /BV/BT/C6/BW/C1/BW /BT /CC/BX/CB /C6/D3/D2/B9 /D5 /D5 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /BJ/BI /BJ/BI/BJ/BI /BJ/BI/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /CC/CW/CX/D7 /D7/CW/D3 /D6/D8 /D8/CP/CQ/D0/CT /CV/CX/DA/CT/D7 /D8/CW/CT /D2/CP/D1/CT/B8 /D8/CW/CT /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /B4/DB/CW/CT/D6/CT /CZ/D2/D3 /DB/D2/B5/B8 /CP/D2/CS /D8/CW/CT /D7/D8/CP/D8/D9/D7 /D3/CU /CQ/CP /D6/DD /D3/D2/D7 /CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB/BA /C7/D2/D0/DD /D8/CW/CT /CQ/CP /D6/DD /D3/D2/D7 /DB/CX/D8/CW /BF/B9/D3 /D6 /BG/B9/D7/D8/CP /D6 /D7/D8/CP/D8/D9/D7 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /D1/CP/CX/D2 /BU/CP 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/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /D1/D4 /B5/BP /BC. /BL/BL/BL/BL/BL/BL/BL/BL/BL/BL/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BC/BL /vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/BB /CT< /BE× /BD/BC− /BL/B8 /BV/C4 /BP /BL/BC/B1 /CJ /CQ /CL /vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/BB /CT< /BD. /BC× /BD/BC− /BE/BD /CJ /CR /CL/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP/BE. /BJ/BL/BE/BK/BG/BJ/BF/BH/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BK µ/C6/B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4 /BP/B4− /BE. /BI± /BE. /BL/B5× /BD/BC− /BF/BX/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CS< /BC. /BH/BG× /BD/BC− /BE/BF/CT /CR/D1/BX/D0/CT/CR/D8/D6/CX/CR /D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DDα /BP /B4/BD/BE . /BC± /BC. /BI/B5× /BD/BC− /BG/CU/D1 /BF/C5/CP/CV/D2/CT/D8/CX/CR /D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DDβ /BP/B4 /BD. /BL± /BC. /BH/B5× /BD/BC− /BG/CU/D1 /BF/BV/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7 /BP /BC . /BK/BJ/BH± /BC. /BC/BC/BJ /CU/D1/C5/CT/CP/D2 /D0/CX/CU/CT τ> /BE. /BD× /BD/BC /BE/BL/DD /CT/CP /D6/D7/B8 /BV/C4 /BP /BL/BC/B1 /B4 /D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/D1/D3 /CS/CT/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ> /BD/BC /BF/BD/D8/D3 /BD/BC /BF/BF/DD /CT/CP /D6/D7 /CJ /CS /CL/B4/D1/D3 /CS/CT /CS/CT/D4 /CT/D2/CS/CT/D2/D8/B5/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C6/D9/CR/D0/CT/D3/D2 /BW/CT/CR/CP /DDꜼ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/BA /CA/CT/DA/BA /BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/B8/BD/BD/BJ/BF/B5 /CU/D3 /D6/CP /D7 /CW /D3 /D6/D8 /D6/CT/DA/CX/CT/DB/BA/CC/CW/CT /CK/D4/CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CTꜼ /D0/CX/D1/CX/D8/D7 /D8/CP/CQ/D9/D0/CP/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 τ /BB/BU/CX /B8 /DB/CW/CT/D6/CT τ /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /CP/D2/CS /BU/CX /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D1/D3 /CS/CT /CX/D2/D5/D9/CT/D7/D8/CX/D3/D2/BA /BY /D3 /D6 /C6 /CS/CT/CR/CP /DD/D7/B8 /D4 /CP/D2/CS /D2 /CX/D2/CS/CX/CR/CP/D8/CT /D4 /D6/D3/D8/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2 /D4/CP /D6/D8/CX/CP/D0/D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/C8 /CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /D4/D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/D4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /D4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/C6→ /CT /B7π > /BD/BH/BK /B4 /D2 /B5/B8> /BD/BI/BC/BC /B4 /D4 /B5 /BL/BC/B1 /BG/BH/BL/C6→µ /B7π > /BD/BC/BC /B4 /D2 /B5/B8> /BG/BJ/BF /B4 /D4 /B5 /BL/BC/B1 /BG/BH/BF/C6→νπ > /BD/BD/BE /B4 /D2 /B5/B8> /BE/BH /B4 /D4 /B5 /BL/BC/B1 /BG/BH/BL/D4→ /CT /B7η > /BF/BD/BF /BL/BC/B1 /BF/BC/BL/D4→µ /B7η > /BD/BE/BI /BL/BC/B1 /BE/BL/BJ/D2→νη > /BD/BH/BK /BL/BC/B1 /BF/BD/BC/C6→ /CT /B7ρ > /BE/BD/BJ /B4 /D2 /B5/B8> /BJ/BH /B4 /D4 /B5 /BL/BC/B1 /BD/BG/BL/C6→µ /B7ρ > /BE/BE/BK /B4 /D2 /B5/B8> /BD/BD/BC /B4 /D4 /B5 /BL/BC/B1 /BD/BD/BF/C6→νρ > /BD/BL /B4 /D2 /B5/B8> /BD/BI/BE /B4 /D4 /B5 /BL/BC/B1 /BD/BG/BL/D4→ /CT /B7ω > /BD/BC/BJ /BL/BC/B1 /BD/BG/BF/D4→µ /B7ω > /BD/BD/BJ /BL/BC/B1 /BD/BC/BH/D2→νω > /BD/BC/BK /BL/BC/B1 /BD/BG/BG/C6→ /CT /B7/C3 > /BD/BJ /B4 /D2 /B5/B8> /BD/BH/BC /B4 /D4 /B5 /BL/BC/B1 /BF/BF/BL/D4→ /CT /B7/C3 /BC/CB> /BD/BE/BC /BL/BC/B1 /BF/BF/BJ/D4→ /CT /B7/C3 /BC/C4> /BH/BD /BL/BC/B1 /BF/BF/BJ/C6→µ /B7/C3 > /BE/BI /B4 /D2 /B5/B8> /BD/BE/BC /B4 /D4 /B5 /BL/BC/B1 /BF/BE/BL/D4→µ /B7/C3 /BC/CB> /BD/BH/BC /BL/BC/B1 /BF/BE/BI/D4→µ /B7/C3 /BC/C4> /BK/BF /BL/BC/B1 /BF/BE/BI/C6→ν /C3 > /BK/BI /B4 /D2 /B5/B8> /BI/BJ/BC /B4 /D4 /B5 /BL/BC/B1 /BF/BF/BL/D2→ν /C3 /BC/CB> /BH/BD /BL/BC/B1 /BF/BF/BK/D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC> /BK/BG /BL/BC/B1 /BG/BH/C6→ν /C3∗/B4/BK/BL/BE/B5 > /BJ/BK /B4 /D2 /B5/B8> /BH/BD /B4 /D4 /B5 /BL/BC/B1 /BG/BH/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/D4→ /CT /B7π /B7π−> /BK/BE /BL/BC/B1 /BG/BG/BK/D4→ /CT /B7π /BCπ /BC> /BD/BG/BJ /BL/BC/B1 /BG/BG/BL/D2→ /CT /B7π−π /BC> /BH/BE /BL/BC/B1 /BG/BG/BL/D4→µ /B7π /B7π−> /BD/BF/BF /BL/BC/B1 /BG/BE/BH/D4→µ /B7π /BCπ /BC> /BD/BC/BD /BL/BC/B1 /BG/BE/BJ/D2→µ /B7π−π /BC> /BJ/BG /BL/BC/B1 /BG/BE/BJ/D2→ /CT /B7/C3 /BCπ−> /BD/BK /BL/BC/B1 /BF/BD/BL/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D2→ /CT−π /B7> /BI/BH /BL/BC/B1 /BG/BH/BL/D2→µ−π /B7> /BG/BL /BL/BC/B1 /BG/BH/BF/D2→ /CT−ρ /B7> /BI/BE /BL/BC/B1 /BD/BH/BC/D2→µ−ρ /B7> /BJ /BL/BC/B1 /BD/BD/BG/D2→ /CT−/C3 /B7> /BF/BE /BL/BC/B1 /BF/BG/BC/D2→µ−/C3 /B7> /BH/BJ /BL/BC/B1 /BF/BF/BC /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/D4→ /CT−π /B7π /B7> /BF/BC /BL/BC/B1 /BG/BG/BK/D2→ /CT−π /B7π /BC> /BE/BL /BL/BC/B1 /BG/BG/BL/D4→µ−π /B7π /B7> /BD/BJ /BL/BC/B1 /BG/BE/BH/D2→µ−π /B7π /BC> /BF/BG /BL/BC/B1 /BG/BE/BJ/D4→ /CT−π /B7/C3 /B7> /BJ/BH /BL/BC/B1 /BF/BE/BC/D4→µ−π /B7/C3 /B7> /BE/BG/BH /BL/BC/B1 /BE/BJ/BL/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5/D4→ /CT /B7γ > /BI/BJ/BC /BL/BC/B1 /BG/BI/BL/D4→µ /B7γ > /BG/BJ/BK /BL/BC/B1 /BG/BI/BF/D2→νγ > /BE/BK /BL/BC/B1 /BG/BJ/BC/D4→ /CT /B7γγ > /BD/BC/BC /BL/BC/B1 /BG/BI/BL/D2→νγγ > /BE/BD/BL /BL/BC/B1 /BG/BJ/BC/CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7/CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7/D4→ /CT /B7/CT /B7/CT−> /BJ/BL/BF /BL/BC/B1 /BG/BI/BL/D4→ /CT /B7µ /B7µ−> /BF/BH/BL /BL/BC/B1 /BG/BH/BJ/D4→ /CT /B7νν > /BD/BJ /BL/BC/B1 /BG/BI/BL/D2→ /CT /B7/CT−ν > /BE/BH/BJ /BL/BC/B1 /BG/BJ/BC/D2→µ /B7/CT−ν > /BK/BF /BL/BC/B1 /BG/BI/BG/D2→µ /B7µ−ν > /BJ/BL /BL/BC/B1 /BG/BH/BK/D4→µ /B7/CT /B7/CT−> /BH/BE/BL /BL/BC/B1 /BG/BI/BF/D4→µ /B7µ /B7µ−> /BI/BJ/BH /BL/BC/B1 /BG/BF/BL/D4→µ /B7νν > /BE/BD /BL/BC/B1 /BG/BI/BF/D4→ /CT−µ /B7µ /B7> /BI /BL/BC/B1 /BG/BH/BJ/D2→ /BFν > /BC. /BC/BC/BC/BH /BL/BC/B1 /BG/BJ/BC/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV > /BC. /BI/B4 /D2 /B8 /D4 /B5 /BL/BC/B1 /DF/C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV > /BD/BE /B4 /D2 /B8 /D4 /B5 /BL/BC/B1 /DF/C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV > /BC. /BI/B4 /D2 /B8 /D4 /B5 /BL/BC/B1 /DF/A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7/A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8/D7 /D4 /CT/D6 /CX/D6/D3/D2 /D2/D9/CR/D0/CT/D9/D7/BA/D4/D4→π /B7π /B7> /BC. /BJ /BL/BC/B1 /DF/D4/D2→π /B7π /BC> /BE /BL/BC/B1 /DF/D2/D2→π /B7π−> /BC. /BJ /BL/BC/B1 /DF/D2/D2→π /BCπ /BC> /BF. /BG /BL/BC/B1 /DF/D4/D4→ /CT /B7/CT /B7> /BH. /BK /BL/BC/B1 /DF/D4/D4→ /CT /B7µ /B7> /BF. /BI /BL/BC/B1 /DF/D4/D4→µ /B7µ /B7> /BD. /BJ /BL/BC/B1 /DF/D4/D2→ /CT /B7 ν > /BE. /BK /BL/BC/B1 /DF/D4/D2→µ /B7 ν > /BD. /BI /BL/BC/B1 /DF/D2/D2→ν/CT ν/CT > /BC. /BC/BC/BC/BC/BG/BL /BL/BC/B1 /DF/D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BE. /BD× /BD/BC− /BH/BL/BC/B1 /DF/D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BC. /BC/BC/BC/BC/BH /BL/BC/B1 /DF /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C8 /CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /D4 /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /B4/DD /CT/CP /D6/D7/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE/BB /CR /B5 /D4→ /CT−γ > /BJ× /BD/BC /BH/BL/BC/B1 /BG/BI/BL /D4→µ−γ > /BH× /BD/BC /BG/BL/BC/B1 /BG/BI/BF /D4→ /CT−π /BC> /BG× /BD/BC /BH/BL/BC/B1 /BG/BH/BL /D4→µ−π /BC> /BH× /BD/BC /BG/BL/BC/B1 /BG/BH/BF /D4→ /CT−η > /BE× /BD/BC /BG/BL/BC/B1 /BF/BC/BL /D4→µ−η > /BK× /BD/BC /BF/BL/BC/B1 /BE/BL/BJ /D4→ /CT−/C3 /BC/CB> /BL/BC/BC /BL/BC/B1 /BF/BF/BJ /D4→µ−/C3 /BC/CB> /BG× /BD/BC /BF/BL/BC/B1 /BF/BE/BI /D4→ /CT−/C3 /BC/C4> /BL× /BD/BC /BF/BL/BC/B1 /BF/BF/BJ /D4→µ−/C3 /BC/C4> /BJ× /BD/BC /BF/BL/BC/B1 /BF/BE/BI /D4→ /CT−γγ > /BE× /BD/BC /BG/BL/BC/B1 /BG/BI/BL /D4→µ−γγ > /BE× /BD/BC /BG/BL/BC/B1 /BG/BI/BF /D4→ /CT−ω > /BE/BC/BC /BL/BC/B1 /BD/BG/BF /BJ/BK /BJ/BK/BJ/BK /BJ/BK/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /D2 /D2/D2 /D2 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP/BD. /BC/BC/BK/BI/BI/BG/BL/BD/BH/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BI /D9/C5/CP/D7/D7 /D1 /BP /BL/BF/BL . /BH/BI/BH/BF/BI ± /BC. /BC/BC/BC/BC/BK /C5/CT/CE /CJ /CP /CL/D1/D2− /D1/D4 /BP/BD. /BE/BL/BF/BF/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH/C5/CT/CE/BP/BC. /BC/BC/BD/BF/BK/BK/BG/BG/BK/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BI /D9/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /BK/BK/BH . /BJ± /BC. /BK/D7/CRτ /BP/BE. /BI/BH/BH× /BD/BC /BK/CZ/D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BD. /BL/BD/BF/BC/BG/BE/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH µ/C6/BX/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CS< /BC. /BE/BL× /BD/BC− /BE/BH/CT /CR/D1/B8 /BV/C4 /BP /BL/BC/B1/C5/CT/CP/D2/B9/D7/D5/D9/CP /D6/CT /CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7/angbracketleftbig/D6 /BE/D2/angbracketrightbig/BP− /BC. /BD/BD/BI/BD± /BC. /BC/BC/BE/BE/CU/D1 /BE/B4/CB /BP /BD/BA/BF/B5/BX/D0/CT/CR/D8/D6/CX/CR /D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DDα /BP /B4/BD/BD . /BI± /BD. /BH/B5× /BD/BC− /BG/CU/D1 /BF/C5/CP/CV/D2/CT/D8/CX/CR /D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DDβ /BP/B4 /BF. /BJ± /BE. /BC/B5× /BD/BC− /BG/CU/D1 /BF/BV/CW/CP /D6/CV/CT /D5 /BP/B4− /BC. /BG± /BD. /BD/B5× /BD/BC− /BE/BD/CT/C5/CT/CP/D2 /D2 /D2 /B9/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D8/CX/D1/CT > /BK. /BI× /BD/BC /BJ/D7/B8 /BV/C4 /BP /BL/BC/B1 /B4/CU/D6/CT/CT /D2 /B5/C5/CT/CP/D2 /D2 /D2 /B9/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D8/CX/D1/CT > /BD. /BF× /BD/BC /BK/D7/B8 /BV/C4 /BP /BL/BC/B1 /CJ /CT /CL/B4/CQ /D3/D9/D2/CS /D2 /B5/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CJ /CU /CL/D4/CT− ν/CT λ≡ /CV/BT /BB /CV/CE /BP− /BD. /BE/BI/BL/BH± /BC. /BC/BC/BE/BL /B4/CB /BP /BE/BA/BC/B5 " /BT /BP− /BC. /BD/BD/BJ/BF± /BC. /BC/BC/BD/BF /B4/CB /BP /BE/BA/BF/B5 " /BU /BP/BC. /BL/BK/BC/BJ± /BC. /BC/BC/BF/BC " /BV /BP− /BC. /BE/BF/BJ/BJ± /BC. /BC/BC/BE/BI " /CP /BP− /BC. /BD/BC/BF± /BC. /BC/BC/BG " φ/BT /CE /BP/B4 /BD /BK /BC . /BC/BI± /BC. /BC/BJ/B5◦ /CJ /CV /CL " /BW /BP/B4− /BG± /BI/B5× /BD/BC− /BG/D4/D2 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /D2 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/D2 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /D2 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /D4/CT− ν/CT /BD/BC/BC /B1 /BD/D4/CT− ν/CTγ /CJ /CW /CL /B4 /BF. /BD/BF± /BC. /BF/BH/B5× /BD/BC− /BF/BD/BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT /BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT /BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D4ν/CT ν/CT /C9 < /BK × /BD/BC− /BE/BJ/BI/BK/B1 /BD /C6 /B4/BD/BG/BG/BC/B5 /C8/BD/BD /C6 /B4/BD/BG/BG/BC/B5 /C8/BD/BD /C6 /B4/BD/BG/BG/BC/B5 /C8/BD/BD /C6 /B4/BD/BG/BG/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BG/BE/BC /D8/D3 /BD/BG/BJ/BC /B4 ≈ /BD/BG/BG/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BE/BC/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BC. /BI/BD /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BF /BD. /BC/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BF/BH/BC /D8/D3 /BD/BF/BK/BC /B4 ≈ /BD/BF/BI/BH/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BC /D8/D3 /BE/BE/BC /B4 ≈ /BD/BL/BC/B5 /C5/CT/CE/C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BH/BH /D8/D3 /BC . /BJ/BH /BF/BL/BK/C6ππ /BF/BC/DF /BG/BC /B1 /BF/BG/BJ/A1π /BE/BC/DF /BF/BC /B1 /BD/BG/BJ/C6ρ < /BK/B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BH/DF /BD/BC /B1 /DF/D4γ /BC. /BC/BF/BH/DF /BC . /BC/BG/BK /B1 /BG/BD/BG/D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BF/BH/DF /BC . /BC/BG/BK /B1 /BG/BD/BG/D2γ /BC. /BC/BC/BL/DF /BC . /BC/BF/BE /B1 /BG/BD/BF/D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BL/DF /BC . /BC/BF/BE /B1 /BG/BD/BF /C6 /B4/BD/BH/BE/BC/B5 /BW/BD/BF /C6 /B4/BD/BH/BE/BC/B5 /BW/BD/BF /C6 /B4/BD/BH/BE/BC/B5 /BW/BD/BF /C6 /B4/BD/BH/BE/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BF /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BH/BD/BH /D8/D3 /BD/BH/BE/BH /B4 ≈ /BD/BH/BE/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BC/BC /D8/D3 /BD/BE/BH/B4 ≈ /BD/BD/BH/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BC. /BJ/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BF. /BH/D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BH/BC/BH /D8/D3 /BD/BH/BD/BH /B4 ≈ /BD/BH/BD/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BC/BH/D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BC/B5 /C5/CT/CE /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BH/BH /D8/D3 /BC . /BI/BH /BG/BH/BJ/C6η /B4/BE. /BF± /BC. /BG /B5× /BD/BC− /BF/BD/BH/BG/C6ππ /BG/BC/DF /BH/BC /B1 /BG/BD/BG/A1π /BD/BH/DF /BE/BH /B1 /BE/BF/BC/C6ρ /BD/BH/DF /BE/BH /B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BK/B1 /DF/D4γ /BC. /BG/BI/DF /BC. /BH/BI /B1 /BG/BJ/BC/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BF/BG /B1 /BG/BJ/BC/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BF/BB/BE /BC. /BG/BG/DF /BC. /BH/BF /B1 /BG/BJ/BC/D2γ /BC. /BF/BC/DF /BC. /BH/BF /B1 /BG/BJ/BC/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BG/DF /BC. /BD/BC /B1 /BG/BJ/BC/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BE/BH/DF /BC. /BG/BH /B1 /BG/BJ/BC /C6 /B4/BD/BH/BF/BH/B5 /CB/BD/BD /C6 /B4/BD/BH/BF/BH/B5 /CB/BD/BD /C6 /B4/BD/BH/BF/BH/B5 /CB/BD/BD /C6 /B4/BD/BH/BF/BH/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BH/BE/BH /D8/D3 /BD/BH/BG/BH /B4 ≈ /BD/BH/BF/BH/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BE/BH/D8/D3 /BD/BJ/BH/B4 ≈ /BD/BH/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BJ/BI /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BE. /BH/D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BG/BL/BC /D8/D3 /BD/BH/BF/BC /B4 ≈ /BD/BH/BD/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BL/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BJ/BC/B5 /C5/CT/CE/C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BF/BH/DF /BH/BH /B1 /BG/BI/BK/C6η /BG/BH/DF /BI/BC /B1 /BD/BK/BI/C6ππ /BD/DF /BD/BC /B1 /BG/BE/BI/A1π < /BD/B1 /BE/BG/BG/C6ρ < /BG/B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BF/B1 /DF/C6 /B4/BD/BG/BG/BC/B5 π < /BJ/B1 †/D4γ /BC. /BD/BH/DF /BC. /BF/BH /B1 /BG/BK/BD/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BD/BH/DF /BC. /BF/BH /B1 /BG/BK/BD/D2γ /BC. /BC/BC/BG/DF /BC . /BE/BL /B1 /BG/BK/BC/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BE/BL /B1 /BG/BK/BC /C6 /B4/BD/BI/BH/BC/B5 /CB/BD/BD /C6 /B4/BD/BI/BH/BC/B5 /CB/BD/BD /C6 /B4/BD/BI/BH/BC/B5 /CB/BD/BD /C6 /B4/BD/BI/BH/BC/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BG/BH/D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BG/BH/D8/D3 /BD/BK/BH/B4 ≈ /BD/BI/BH/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BL/BJ /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BI. /BE/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BG/BC /D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BH/BC /D8/D3 /BD/BK/BC /B4 ≈ /BD/BI/BH/B5 /C5/CT/CE/C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BI/BC /D8/D3 /BC . /BL/BH /BH/BH/BD/C6η /BF/DF /BD/BC /B1 /BF/BH/BG/A3/C3 /BF/DF /BD/BD /B1 /BD/BJ/BL/C6ππ /BD/BC/DF /BE/BC /B1 /BH/BD/BJ/A1π /BD/DF /BJ /B1 /BF/BG/BL/C6ρ /BG/DF /BD/BE /B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BG/B1 /DF/C6 /B4/BD/BG/BG/BC/B5 π < /BH/B1 /BD/BH/BI/D4γ /BC. /BC/BG/DF /BC. /BD/BK /B1 /BH/BI/BE/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BG/DF /BC. /BD/BK /B1 /BH/BI/BE/D2γ /BC. /BC/BC/BF/DF /BC . /BD/BJ /B1 /BH/BI/BD/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BF/DF /BC . /BD/BJ /B1 /BH/BI/BD /C6 /B4/BD/BI/BJ/BH/B5 /BW/BD/BH /C6 /B4/BD/BI/BJ/BH/B5 /BW/BD/BH /C6 /B4/BD/BI/BJ/BH/B5 /BW/BD/BH /C6 /B4/BD/BI/BJ/BH/B5 /BW/BD/BH /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BH /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BJ/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BF/BC /D8/D3 /BD/BI/BH/B4 ≈ /BD/BH/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BC/BD /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BH. /BG/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BH /BH/D8/D3 /BD/BI/BI/BH/B4 ≈ /BD/BI/BI/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BE/BH/D8/D3 /BD/BH /BC /B4 ≈ /BD/BF/BH/B5 /C5/CT/CE /BJ/BL /BJ/BL/BJ/BL /BJ/BL/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BF/BH /D8/D3 /BC . /BG/BH /BH/BI/BG/C6η /B4/BC. /BC± /BD. /BC /B5/B1 /BF/BJ/BI/A3/C3 < /BD/B1 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/D1 /BP/BD. /BC/BE /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BH. /BC/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BI/BH/D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BD/BC /D8/D3 /BD/BF/BH/B4 ≈ /BD/BE/BC/B5 /C5/CT/CE/C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BI/BH /D8/D3 /BC . /BJ/BC /BH/BJ/BD/C6η /B4/BC. /BC± /BD. /BC /B5/B1 /BF/BK/BI/C6ππ /BF/BC/DF /BG/BC /B1 /BH/BF/BL/A1π /BH/DF /BD/BH /B1 /BF/BJ/BG/C6ρ /BF/DF /BD/BH /B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BH/DF /BE/BC /B1 /DF/D4γ /BC. /BE/BD/DF /BC. /BF/BE /B1 /BH/BK/BD/D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BD/BD /B1 /BH/BK/BD/D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BE/BC/DF /BC. /BF/BE /B1 /BH/BK/BD/D2γ /BC. /BC/BE/BD/DF /BC . /BC/BG/BI /B1 /BH/BK/BD/D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BC/BE/BL /B1 /BH/BK/BD/D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BF/BB/BE /BC. /BC/BD/DF /BC. /BC/BE/BG /B1 /BH/BK/BD /C6 /B4/BD/BJ/BC/BC/B5 /BW/BD/BF /C6 /B4/BD/BJ/BC/BC/B5 /BW/BD/BF /C6 /B4/BD/BJ/BC/BC/B5 /BW/BD/BF /C6 /B4/BD/BJ/BC/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BF /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BH/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BH/BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BG. /BH/D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BF/BC /D8/D3 /BD/BJ/BF/BC /B4 ≈ /BD/BI/BK/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 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/B4/BD/BJ/BD/BC/B5 /C8/BD/BD /C6 /B4/BD/BJ/BD/BC/B5 /C8/BD/BD /C6 /B4/BD/BJ/BD/BC/B5 /C8/BD/BD /C6 /B4/BD/BJ/BD/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BK/BC /D8/D3 /BD/BJ/BG/BC /B4 ≈ /BD/BJ/BD/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BJ /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BG. /BE/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BJ/BC /D8/D3 /BD/BJ/BJ/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BK/BC /D8/D3 /BF/BK/BC /B4 ≈ /BE/BF/BC/B5 /C5/CT/CE /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BD/BC/DF /BE/BC /B1 /BH/BK/BK/C6η /B4 /BI. /BE± /BD. /BC /B5/B1 /BG/BD/BE/C6ω /B4/BD/BF. /BC± /BE. /BC/B5 /B1 †/A3/C3 /BH/DF /BE/BH /B1 /BE/BI/BL/C6ππ /BG/BC/DF /BL/BC /B1 /BH/BH/BJ/A1π /BD/BH/DF /BG/BC /B1 /BF/BL/BG/C6ρ /BH/DF /BE/BH /B1 †/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BD/BC/DF /BG/BC /B1 /DF/D4γ /BC. /BC/BC/BE/DF /BC . /BC/BH/B1 /BH/BL/BK/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BE/DF /BC . /BC/BH/B1 /BH/BL/BK/D2γ /BC. /BC/DF/BC. /BC/BE/B1 /BH/BL/BJ/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BE/B1 /BH/BL/BJ /C6 /B4/BD/BJ/BE/BC/B5 /C8/BD/BF /C6 /B4/BD/BJ/BE/BC/B5 /C8/BD/BF /C6 /B4/BD/BJ/BE/BC/B5 /C8/BD/BF /C6 /B4/BD/BJ/BE/BC/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BF /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BJ/BC/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BC/BL /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BF. /BL/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BI/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BD/BH/D8/D3 /BE/BJ/BH/C5/CT/CE/C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BD/BC/DF /BE/BC /B1 /BH/BL/BG/C6η /B4/BG. /BC± /BD. /BC/B5 /B1 /BG/BE/BE/A3/C3 /BD/DF /BD/BH /B1 /BE/BK/BF/C6ππ > /BJ/BC /B1 /BH/BI/BG/C6ρ /BJ/BC/DF /BK/BH /B1 /BJ/BF/D4γ /BC. /BC/BC/BF/DF /BC . /BD/BC /B1 /BI/BC/BG/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BF/DF /BC . /BC/BK /B1 /BI/BC/BG/D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BF /B1 /BI/BC/BG/D2γ /BC. /BC/BC/BE/DF /BC . /BF/BL /B1 /BI/BC/BF/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BC/BE /B1 /BI/BC/BF/D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BF/BL /B1 /BI/BC/BF /C6 /B4/BE/BD/BL/BC/B5 /BZ/BD/BJ /C6 /B4/BE/BD/BL/BC/B5 /BZ/BD/BJ /C6 /B4/BE/BD/BL/BC/B5 /BZ/BD/BJ /C6 /B4/BE/BD/BL/BC/B5 /BZ/BD/BJ /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BJ /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BE/BD/BC/BC /D8/D3 /BE/BE/BC/BC /B4 ≈ /BE/BD/BL/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BF/BC/BC /D8/D3 /BJ/BC/BC /B4 ≈ /BH/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BE. /BC/BJ /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BI. /BE/BD /D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BE/BC/BH/BC /D8/D3 /BE/BD/BC/BC /B4 ≈ /BE/BC/BJ/BH/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BG/BC/BC /D8/D3 /BH/BE/BC 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/B4 ≈ /BE/BD/BJ/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BG/BC/BC /D8/D3 /BH/BI/BC /B4 ≈ /BG/BK/BC/B5 /C5/CT/CE/C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BD/BC/DF /BE/BC /B1 /BL/BE/BG /C6 /B4/BE/BE/BH/BC/B5 /BZ/BD/BL /C6 /B4/BE/BE/BH/BC/B5 /BZ/BD/BL /C6 /B4/BE/BE/BH/BC/B5 /BZ/BD/BL /C6 /B4/BE/BE/BH/BC/B5 /BZ/BD/BL /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BL /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BE/BE/BC/BC /D8/D3 /BE/BF/BH/BC /B4 ≈ /BE/BE/BJ/BH/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BE/BF/BC /D8/D3 /BK/BC/BC /B4 ≈ /BH/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BE. /BE/BJ /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BH. /BH/BI/D1 /CQ/CA/CT/B4/D4 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/CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BH/BC/BC /D8/D3 /BK/BC/BC /B4 ≈ /BI/BH/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BF. /BD/BE /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BF. /BK/BI /D1/CQ/C6 /B4/BE/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BH/DF /BD/BC /B1 /BD/BD/BE/BI /A1 /BU/BT/CA/CH/C7/C6/CB /A1 /BU/BT/CA/CH/C7/C6/CB/A1 /BU/BT/CA/CH/C7/C6/CB /A1 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP/BC /B8 /C1 /BP /BF/BB/BE/B5 /B4 /CB /BP/BC /B8 /C1 /BP /BF/BB/BE/B5/B4 /CB /BP/BC /B8 /C1 /BP /BF/BB/BE/B5 /B4 /CB /BP/BC /B8 /C1 /BP /BF/BB/BE/B5/A1 /B7/B7/BP /D9/D9/D9 /B8 /A1 /B7/BP /D9/D9/CS /B8 /A1 /BC/BP /D9/CS/CS /B8 /A1−/BP /CS/CS/CS /A1 /B4/BD/BE/BF/BE/B5 /C8/BF/BF /A1 /B4/BD/BE/BF/BE/B5 /C8/BF/BF /A1 /B4/BD/BE/BF/BE/B5 /C8/BF/BF /A1 /B4/BD/BE/BF/BE/B5 /C8/BF/BF /C1 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/C6π /BD/BC/BC /B1 /BE/BE/BL/C6γ /BC. /BH/BE/DF /BC. /BI/BC /B1 /BE/BH/BL/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BD/BD/DF /BC. /BD/BF /B1 /BE/BH/BL/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BG/BD/DF /BC. /BG/BJ /B1 /BE/BH/BL /A1 /B4/BD/BI/BC/BC/B5 /C8/BF/BF /A1 /B4/BD/BI/BC/BC/B5 /C8/BF/BF /A1 /B4/BD/BI/BC/BC/B5 /C8/BF/BF /A1 /B4/BD/BI/BC/BC/B5 /C8/BF/BF /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BF /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BH/BH/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BE/BH/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BH/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BC. /BK/BJ /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BK. /BI/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BH/BC/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C5/CT/CE/A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BD/BC/DF /BE/BH /B1 /BH/BD/BF/C6ππ /BJ/BH/DF /BL/BC /B1 /BG/BJ/BJ/A1π /BG/BC/DF /BJ/BC /B1 /BF/BC/BF/C6ρ < /BE/BH /B1 †/C6 /B4/BD/BG/BG/BC/B5 π /BD/BC/DF /BF/BH /B1 /BK/BE/C6γ /BC. /BC/BC/BD/DF /BC . /BC/BE /B1 /BH/BE/BH/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BE /B1 /BH/BE/BH/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BC/BH /B1 /BH/BE/BH /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BD /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BC/BC /D8/D3 /BD/BI/BI/BC /B4 ≈ /BD/BI/BF/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BF/BH/D8/D3 /BD/BH /BC /B4 ≈ /BD/BG/BH/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BC. /BL/BF /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BJ. /BE/D1 /CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BH/BL/BC /D8/D3 /BD/BI/BD/BC /B4 ≈ /BD/BI/BC/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BD/BH/D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C5/CT/CE /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BE/BC/DF /BF/BC /B1 /BH/BF/BG/C6ππ /BJ/BC/DF /BK/BC /B1 /BG/BL/BL/A1π /BF/BC/DF /BI/BC /B1 /BF/BE/BK/C6ρ /BJ/DF /BE/BH /B1 †/C6γ /BC. /BC/BC/BG/DF /BC . /BC/BG/BG /B1 /BH/BG/BH/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BC/BG/BG /B1 /BH/BG/BH /A1 /B4/BD/BJ/BC/BC/B5 /BW/BF/BF /A1 /B4/BD/BJ/BC/BC/B5 /BW/BF/BF /A1 /B4/BD/BJ/BC/BC/B5 /BW/BF/BF /A1 /B4/BD/BJ/BC/BC/B5 /BW/BF/BF /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BF /BE−/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BI/BJ/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BC/BH/BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BG. /BH/D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BE/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BH/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BI/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C5/CT/CE/A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BD/BC/DF /BE/BC /B1 /BH/BK/BD/C6ππ /BK/BC/DF /BL/BC /B1 /BH/BH/BC/A1π /BF/BC/DF /BI/BC /B1 /BF/BK/BI/C6ρ /BF/BC/DF /BH/BH /B1 †/C6γ /BC. /BD/BE/DF /BC. /BE/BI /B1 /BH/BL/BD/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BK/DF /BC. /BD/BI /B1 /BH/BL/BD/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BE/BH/DF /BC . /BD/BE /B1 /BH/BL/BD /A1 /B4/BD/BL/BC/BH/B5 /BY/BF/BH /A1 /B4/BD/BL/BC/BH/B5 /BY/BF/BH /A1 /B4/BD/BL/BC/BH/B5 /BY/BF/BH /A1 /B4/BD/BL/BC/BH/B5 /BY/BF/BH /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BH /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BK/BI/BH/D8/D3 /BD/BL/BD/BH/B4 ≈ /BD/BK/BL/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BE/BJ/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BF/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BG/BE /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BL. /BK/BL /D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP 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/BC/DF/BC. /BE/B1 /BJ/BE/BH /A1 /B4/BD/BL/BE/BC/B5 /C8/BF/BF /A1 /B4/BD/BL/BE/BC/B5 /C8/BF/BF /A1 /B4/BD/BL/BE/BC/B5 /C8/BF/BF /A1 /B4/BD/BL/BE/BC/B5 /C8/BF/BF /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BF /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BD/BL/BC/BC /D8/D3 /BD/BL/BJ/BC /B4 ≈ /BD/BL/BE/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BG/BK /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BL. /BF/BJ /D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C5/CT/CE/A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY 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/BH/BC/BZ /CT /CE / /CR /BGπ/AM/AMλ /BE/BP/BL. /BE/BD /D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BD/BK/BJ/BC /D8/D3 /BD/BK/BL/BC /B4 ≈ /BD/BK/BK/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BE/BE/BC /D8/D3 /BE/BI/BC /B4 ≈ /BE/BG/BC/B5 /C5/CT/CE/A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BC. /BF/BH /D8/D3 /BC . /BG/BH /BJ/BE/BL/C6ππ /BJ/BC/BI/A1π /BE/BC/DF /BF/BC /B1 /BH/BI/BC/C6ρ < /BD/BC /B1 /BG/BG/BE/C6γ /BC. /BC/BK/DF /BC. /BD/BF /B1 /BJ/BF/BJ/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BF/DF /BC. /BC/BH/BH /B1 /BJ/BF/BJ/C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BH/DF /BC. /BC/BJ/BH /B1 /BJ/BF/BJ /A1 /B4/BE/BG/BE/BC/B5 /C0/BF, /BD/BD /A1 /B4/BE/BG/BE/BC/B5 /C0/BF, /BD/BD /A1 /B4/BE/BG/BE/BC/B5 /C0/BF, /BD/BD /A1 /B4/BE/BG/BE/BC/B5 /C0/BF, /BD/BD /C1 /B4 /C2 /C8/B5/BP /BF /BE /B4 /BD/BD /BE /B7/B5/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /BP /BE/BF/BC/BC /D8/D3 /BE/BH/BC/BC /B4 ≈ /BE/BG/BE/BC/B5 /C5/CT/CE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D0/D0 /DB/CX/CS/D8/CW /BP /BF/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BE. /BI/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BG. /BI/BK /D1/CQ/CA/CT/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BE/BE/BI/BC /D8/D3 /BE/BG/BC/BC /B4 ≈ /BE/BF/BF/BC/B5 /C5/CT/CE − /BE/C1/D1/B4/D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/B5 /BP /BF/BH/BC /D8/D3 /BJ/BH/BC /B4 ≈ /BH/BH/BC/B5 /C5/CT/CE/A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6π /BH/DF /BD/BH /B1 /BD/BC/BE/BF /A3 /BU/BT/CA/CH/C7/C6/CB /A3 /BU/BT/CA/CH/C7/C6/CB/A3 /BU/BT/CA/CH/C7/C6/CB /A3 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5/B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5/A3 /BC/BP /D9/CS/D7 /A3 /A3/A3 /A3 /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BD/BD/BH . /BI/BK/BF± /BC. /BC/BC/BI /C5/CT/CE/B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3 /BP/B4− /BC. /BD± /BD. /BD/B5× /BD/BC− /BH/B4/CB /BP /BD/BA/BI/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BE. /BI/BF/BD± /BC. /BC/BE/BC/B5× /BD/BC− /BD/BC/D7 /B4/CB /BP /BD/BA/BI/B5/B4τ/A3−τ /A3 /B5/BBτ/A3 /BP− /BC. /BC/BC/BD± /BC. /BC/BC/BL/CRτ /BP/BJ. /BK/BL /CR/D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BC. /BI/BD/BF± /BC. /BC/BC/BGµ/C6/BX/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CS< /BD. /BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/D4π−α− /BP/BC. /BI/BG/BE± /BC. /BC/BD/BF " φ− /BP/B4− /BI. /BH± /BF. /BH/B5◦ " γ− /BP/BC. /BJ/BI /CJ /CX /CL " /A1− /BP/B4 /BK± /BG/B5◦ /CJ /CX /CL/D2π /BCα/BC /BP/BC. /BI/BH± /BC. /BC/BG/D4/CT− ν/CT /CV/BT /BB /CV/CE /BP− /BC. /BJ/BD/BK± /BC. /BC/BD/BH /CJ /CU /CL /A3 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A3 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A3 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A3 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /D4π−/B4/BI/BF. /BL± /BC. /BH /B5/B1 /BD/BC/BD/D2π /BC/B4/BF/BH. /BK± /BC. /BH /B5/B1 /BD/BC/BG/D2γ /B4 /BD. /BJ/BH± /BC. /BD/BH/B5× /BD/BC− /BF/BD/BI/BE/D4π−γ /CJ /CY /CL/B4 /BK. /BG± /BD. /BG /B5× /BD/BC− /BG/BD/BC/BD/D4/CT− ν/CT /B4 /BK. /BF/BE± /BC. /BD/BG/B5× /BD/BC− /BG/BD/BI/BF/D4µ− νµ /B4 /BD. /BH/BJ± /BC. /BF/BH/B5× /BD/BC− /BG/BD/BF/BD /A3 /B4/BD/BG/BC/BH/B5 /CB/BC/BD /A3 /B4/BD/BG/BC/BH/B5 /CB/BC/BD /A3 /B4/BD/BG/BC/BH/B5 /CB/BC/BD /A3 /B4/BD/BG/BC/BH/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BG/BC/BI ± /BG/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC ± /BE /C5/CT/CE/BU/CT/D0/D3 /DB /C3/C6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/A3 /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A6π /BD/BC/BC /B1 /BD/BH/BJ /A3 /B4/BD/BH/BE/BC/B5 /BW/BC/BF /A3 /B4/BD/BH/BE/BC/B5 /BW/BC/BF /A3 /B4/BD/BH/BE/BC/B5 /BW/BC/BF /A3 /B4/BD/BH/BE/BC/B5 /BW/BC/BF /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BH/BD/BL . /BH± /BD. /BC /C5/CT/CE /CJ /CZ /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH . /BI± /BD. /BC /C5/CT/CE /CJ /CZ /CL/D4/CQ /CT/CP/D1 /BP/BC. /BF/BL /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BK /BE. /BK/D1 /CQ/A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BG/BH± /BD/B1 /BE/BG/BF/A6π /BG/BE± /BD/B1 /BE/BI/BK/A3ππ /BD/BC± /BD/B1 /BE/BH/BL/A6ππ /BC. /BL± /BC. /BD/B1 /BD/BI/BL/A3γ /BC. /BK/BH± /BC. /BD/BH/B1 /BF/BH/BC /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BH/BI/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BH/BK /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BG /BD. /BI/D1 /CQ/A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BD/BH/DF /BF/BC /B1 /BF/BG/BF/A6π /BD/BC/DF /BI/BC /B1 /BF/BF/BK /A3 /B4/BD/BI/BJ/BC/B5 /CB/BC/BD /A3 /B4/BD/BI/BJ/BC/B5 /CB/BC/BD /A3 /B4/BD/BI/BJ/BC/B5 /CB/BC/BD /A3 /B4/BD/BI/BJ/BC/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BI/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BH/D8/D3 /BH /BC /B4 ≈ /BF/BH/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BJ/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BK. /BH/D1/CQ/A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BC/DF /BF/BC /B1 /BG/BD/BG/A6π /BE/BH/DF /BH/BH /B1 /BF/BL/BG/A3η /BD/BC/DF /BE/BH /B1 /BI/BL /A3 /B4/BD/BI/BL/BC/B5 /BW/BC/BF /A3 /B4/BD/BI/BL/BC/B5 /BW/BC/BF /A3 /B4/BD/BI/BL/BC/B5 /BW/BC/BF /A3 /B4/BD/BI/BL/BC/B5 /BW/BC/BF /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BK/BH/D8/D3 /BD/BI/BL/BH/B4 ≈ /BD/BI/BL/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC /D8/D3 /BJ/BC /B4 ≈ /BI/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BJ/BK /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BI. /BD/D1 /CQ/A3 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BC/DF /BF/BC /B1 /BG/BF/BF/A6π /BE/BC/DF /BG/BC /B1 /BG/BD/BC/A3ππ ∼ /BE/BH /B1 /BG/BD/BL/A6ππ ∼ /BE/BC /B1 /BF/BH/BK /BK/BE /BK/BE/BK/BE /BK/BE/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A3 /B4/BD/BK/BC/BC/B5 /CB/BC/BD /A3 /B4/BD/BK/BC/BC/B5 /CB/BC/BD /A3 /B4/BD/BK/BC/BC/B5 /CB/BC/BD /A3 /B4/BD/BK/BC/BC/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BE/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BC/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BD /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BJ. /BH/D1/CQ/A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BH/DF /BG/BC /B1 /BH/BE/BK/A6π /D7/CT/CT/D2 /BG/BL/BG/A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2 /BF/BG/BL/C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2 † /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD /BJ /BH/BC/D8 /D3 /BD /BK /BH/BC/B4 ≈ /BD/BK/BD/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BJ. /BC/D1 /CQ/A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BC/DF /BH/BC /B1 /BH/BF/BJ/A6π /BD/BC/DF /BG/BC /B1 /BH/BC/BD/A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2 /BF/BH/BJ/C6 /C3∗/B4/BK/BL/BE/B5 /BF/BC/DF /BI/BC /B1 † /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BH /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BD/BH/D8/D3 /BD/BK/BE/BH/B4 ≈ /BD/BK/BE/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BJ/BC /D8/D3 /BL/BC /B4 ≈ /BK/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BI /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BI. /BH/D1/CQ/A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BH/BH/DF /BI/BH /B1 /BH/BG/BH/A6π /BK/DF /BD/BG /B1 /BH/BC/BL/A6 /B4/BD/BF/BK/BH/B5 π /BH/DF /BD/BC /B1 /BF/BI/BI /A3 /B4/BD/BK/BF/BC/B5 /BW/BC/BH /A3 /B4/BD/BK/BF/BC/B5 /BW/BC/BH /A3 /B4/BD/BK/BF/BC/B5 /BW/BC/BH /A3 /B4/BD/BK/BF/BC/B5 /BW/BC/BH /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BH /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BD/BC /D8/D3 /BD/BK/BF/BC /B4 ≈ /BD/BK/BF/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BI/BC /D8/D3 /BD/BD/BC /B4 ≈ /BL/BH/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BC/BK /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BI. /BC/D1 /CQ/A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BF/DF /BD/BC /B1 /BH/BH/BF/A6π /BF/BH/DF /BJ/BH /B1 /BH/BD/BI/A6 /B4/BD/BF/BK/BH/B5 π > /BD/BH /B1 /BF/BJ/BG /A3 /B4/BD/BK/BL/BC/B5 /C8/BC/BF /A3 /B4/BD/BK/BL/BC/B5 /C8/BC/BF /A3 /B4/BD/BK/BL/BC/B5 /C8/BC/BF /A3 /B4/BD/BK/BL/BC/B5 /C8/BC/BF /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD /BK /BH/BC/D8 /D3 /BD /BL /BD /BC/B4 ≈ /BD/BK/BL/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BI/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BE/BD /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BF. /BI/D1 /CQ/A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BC/DF /BF/BH /B1 /BH/BL/BL/A6π /BF/DF /BD/BC /B1 /BH/BI/BC/A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2 /BG/BE/BF/C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2 /BE/BF/BI /A3 /B4/BE/BD/BC/BC/B5 /BZ/BC/BJ /A3 /B4/BE/BD/BC/BC/B5 /BZ/BC/BJ /A3 /B4/BE/BD/BC/BC/B5 /BZ/BC/BJ /A3 /B4/BE/BD/BC/BC/B5 /BZ/BC/BJ /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BJ /BE−/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BL/BC /D8/D3 /BE/BD/BD/BC /B4 ≈ /BE/BD/BC/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BI/BK /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BK. /BI/BK /D1/CQ /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BE/BH/DF /BF/BH /B1 /BJ/BH/BD/A6π ∼ /BH/B1 /BJ/BC/BH/A3η < /BF/B1 /BI/BD/BJ/A4/C3 < /BF/B1 /BG/BL/BD/A3ω < /BK/B1 /BG/BG/BF/C6 /C3∗/B4/BK/BL/BE/B5 /BD/BC/DF /BE/BC /B1 /BH/BD/BH /A3 /B4/BE/BD/BD/BC/B5 /BY/BC/BH /A3 /B4/BE/BD/BD/BC/B5 /BY/BC/BH /A3 /B4/BE/BD/BD/BC/B5 /BY/BC/BH /A3 /B4/BE/BD/BD/BC/B5 /BY/BC/BH /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BH /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BL/BC /D8/D3 /BE/BD/BG/BC /B4 ≈ /BE/BD/BD/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BJ/BC /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BK. /BH/BF/D1 /CQ/A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BH/DF /BE/BH /B1 /BJ/BH/BJ/A6π /BD/BC/DF /BG/BC /B1 /BJ/BD/BD/A3ω /D7/CT/CT/D2 /BG/BH/BH/A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2 /BH/BL/BD/C6 /C3∗/B4/BK/BL/BE/B5 /BD/BC/DF /BI/BC /B1 /BH/BE/BH /A3 /B4/BE/BF/BH/BC/B5 /C0/BC/BL /A3 /B4/BE/BF/BH/BC/B5 /C0/BC/BL /A3 /B4/BE/BF/BH/BC/B5 /C0/BC/BL /A3 /B4/BE/BF/BH/BC/B5 /C0/BC/BL /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BL /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BF/BG/BC /D8/D3 /BE/BF/BJ/BC /B4 ≈ /BE/BF/BH/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BE. /BE/BL /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BH. /BK/BH/D1/CQ/A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 ∼ /BD/BE /B1 /BL/BD/BH/A6π ∼ /BD/BC /B1 /BK/BI/BJ /A6 /BU/BT/CA/CH/C7/C6/CB /A6 /BU/BT/CA/CH/C7/C6/CB/A6 /BU/BT/CA/CH/C7/C6/CB /A6 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BD/B8 /C1 /BP/BD /B5 /B4 /CB /BP− /BD/B8 /C1 /BP/BD /B5/B4 /CB /BP− /BD/B8 /C1 /BP/BD /B5 /B4 /CB /BP− /BD/B8 /C1 /BP/BD /B5/A6 /B7/BP /D9/D9/D7 /B8 /A6 /BC/BP /D9/CS/D7 /B8 /A6−/BP /CS/CS/D7 /A6 /B7/A6 /B7/A6 /B7/A6 /B7 /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BD/BK/BL . /BF/BJ± /BC. /BC/BJ /C5/CT/CE /B4/CB /BP /BE/BA/BE/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BC. /BK/BC/BD/BK± /BC. /BC/BC/BE/BI/B5 × /BD/BC− /BD/BC/D7/CRτ /BP/BE. /BG/BC/BG /CR/D1/B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7 /BP/B4− /BC. /BI± /BD. /BE/B5× /BD/BC− /BF/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP/BE. /BG/BH/BK± /BC. /BC/BD/BCµ/C6 /B4/CB /BP /BE/BA/BD/B5/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig < /BC. /BC/BG/BF/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/D4π /BCα/BC /BP− /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH " φ/BC /BP /B4/BF/BI ± /BF/BG/B5◦ " γ/BC /BP/BC. /BD/BI /CJ /CX /CL " /A1/BC /BP /B4/BD/BK/BJ ± /BI/B5◦ /CJ /CX /CL/D2π /B7α/B7 /BP/BC. /BC/BI/BK± /BC. /BC/BD/BF " φ/B7 /BP /B4/BD/BI/BJ ± /BE/BC/B5◦/B4/CB /BP /BD/BA/BD/B5 " γ/B7 /BP− /BC. /BL/BJ /CJ /CX /CL " /A1/B7 /BP/B4− /BJ/BF /B7/BD /BF /BF − /BD/BC /B5◦ /CJ /CX /CL/D4γα γ /BP− /BC. /BJ/BI± /BC. /BC/BK /BK/BF /BK/BF/BK/BF /BK/BF/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /D4/A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /D4π /BC/B4/BH/BD. /BH/BJ± /BC. /BF/BC/B5 /B1 /BD/BK/BL/D2π /B7/B4/BG/BK. /BF/BD± /BC. /BF/BC/B5 /B1 /BD/BK/BH/D4γ /B4 /BD. /BE/BF± /BC. /BC/BH/B5× /BD/BC− /BF/BE/BE/BH/D2π /B7γ /CJ /CY /CL /B4 /BG. /BH± /BC. /BH /B5× /BD/BC− /BG/BD/BK/BH/A3/CT /B7ν/CT /B4 /BE. /BC± /BC. /BH /B5× /BD/BC− /BH/BJ/BD/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/D2/CT /B7ν/CT /CB/C9 < /BH × /BD/BC− /BI/BL/BC/B1 /BE/BE/BG/D2µ /B7νµ /CB/C9 < /BF. /BC × /BD/BC− /BH/BL/BC/B1 /BE/BC/BE/D4/CT /B7/CT−/CB/BD < /BJ × /BD/BC− /BI/BE/BE/BH/D4µ /B7µ−/CB/BD /B4 /BL /B7/BL − /BK /B5× /BD/BC− /BK/BD/BE/BD /A6 /BC/A6 /BC/A6 /BC/A6 /BC /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BD/BL/BE . /BI/BG/BE± /BC. /BC/BE/BG /C5/CT/CE/D1/A6−− /D1/A6 /BC /BP/BG. /BK/BC/BJ± /BC. /BC/BF/BH/C5/CT/CE /B4/CB /BP /BD/BA/BD/B5/D1/A6 /BC− /D1/A3 /BP/BJ /BI. /BL/BH/BL± /BC. /BC/BE/BF /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BJ. /BG± /BC. /BJ/B5× /BD/BC− /BE/BC/D7/CRτ /BP/BE. /BE/BE× /BD/BC− /BD/BD/D1/CC /D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/vextendsingle/vextendsingleµ/A6/A3/vextendsingle/vextendsingle/BP/BD. /BI/BD± /BC. /BC/BKµ/C6/D4/A6 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A3γ /BD/BC/BC /B1 /BJ/BG/A3γγ < /BF/B1 /BL/BC/B1 /BJ/BG/A3/CT /B7/CT−/CJ /D0 /CL /BH× /BD/BC− /BF/BJ/BG /A6−/A6−/A6−/A6− /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BD/BL/BJ . /BG/BG/BL± /BC. /BC/BF/BC /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/D1/A6−− /D1/A6 /B7 /BP/BK. /BC/BK± /BC. /BC/BK /C5/CT/CE /B4/CB /BP /BD/BA/BL/B5/D1/A6−− /D1/A3 /BP/BK /BD. /BJ/BI/BI± /BC. /BC/BF/BC /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BG/BJ/BL± /BC. /BC/BD/BD/B5× /BD/BC− /BD/BC/D7 /B4/CB /BP /BD/BA/BF/B5/CRτ /BP/BG. /BG/BF/BG /CR/D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BD. /BD/BI/BC± /BC. /BC/BE/BHµ/C6 /B4/CB /BP /BD/BA/BJ/B5/A6−/CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7 /BP /BC . /BJ/BK± /BC. /BD/BC /CU/D1/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/D2π−α− /BP− /BC. /BC/BI/BK± /BC. /BC/BC/BK " φ− /BP/B4 /BD /BC ± /BD/BH/B5◦ " γ− /BP/BC. /BL/BK /CJ /CX /CL " /A1− /BP /B4/BE/BG/BL /B7 /BD/BE − /BD/BE/BC /B5◦ /CJ /CX /CL/D2/CT− ν/CT /CV/BT /BB /CV/CE /BP/BC. /BF/BG/BC± /BC. /BC/BD/BJ /CJ /CU /CL " /CU/BE /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /BP /BC . /BL/BJ± /BC. /BD/BG " /BW /BP/BC. /BD/BD± /BC. /BD/BC/A3/CT− ν/CT /CV/CE /BB /CV/BT /BP/BC. /BC/BD± /BC. /BD/BC /CJ /CU /CL/B4/CB /BP /BD/BA/BH/B5 " /CV/CF/C5 /BB /CV/BT /BP/BE. /BG± /BD. /BJ /CJ /CU /CL/A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /D2π−/B4/BL/BL. /BK/BG/BK± /BC. /BC/BC/BH /B5 /B1 /BD/BL/BF/D2π−γ /CJ /CY /CL/B4 /BG. /BI± /BC. /BI /B5× /BD/BC− /BG/BD/BL/BF/D2/CT− ν/CT /B4 /BD. /BC/BD/BJ± /BC. /BC/BF/BG/B5× /BD/BC− /BF/BE/BF/BC/D2µ− νµ /B4 /BG. /BH± /BC. /BG /B5× /BD/BC− /BG/BE/BD/BC/A3/CT− ν/CT /B4 /BH. /BJ/BF± /BC. /BE/BJ /B5× /BD/BC− /BH/BJ/BL /A6 /B4/BD/BF/BK/BH/B5 /C8/BD/BF /A6 /B4/BD/BF/BK/BH/B5 /C8/BD/BF /A6 /B4/BD/BF/BK/BH/B5 /C8/BD/BF /A6 /B4/BD/BF/BK/BH/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BF /BE /B7/B5/A6 /B4/BD/BF/BK/BH/B5 /B7/D1/CP/D7/D7 /D1 /BP /BD/BF/BK/BE . /BK± /BC. /BG/C5 /CT /CE /B4/CB /BP /BE/BA/BC/B5/A6 /B4/BD/BF/BK/BH/B5 /BC/D1/CP/D7/D7 /D1 /BP /BD/BF/BK/BF . /BJ± /BD. /BC/C5 /CT /CE /B4/CB /BP /BD/BA/BG/B5/A6 /B4/BD/BF/BK/BH/B5−/D1/CP/D7/D7 /D1 /BP /BD/BF/BK/BJ . /BE± /BC. /BH/C5/CT/CE /B4/CB /BP /BE/BA/BE/B5/A6 /B4/BD/BF/BK/BH/B5 /B7/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BH . /BK± /BC. /BK/C5 /CT /CE/A6 /B4/BD/BF/BK/BH/B5 /BC/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BF/BI ± /BH/C5/CT/CE/A6 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/D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BJ/BE /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BL. /BL/D1 /CQ/A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BD/BC/DF /BF/BC /B1 /BG/BC/BH/A3π /D7/CT/CT/D2 /BG/BG/BC/A6π /D7/CT/CT/D2 /BF/BK/BJ /A6 /B4/BD/BI/BJ/BC/B5 /BW/BD/BF /A6 /B4/BD/BI/BJ/BC/B5 /BW/BD/BF /A6 /B4/BD/BI/BJ/BC/B5 /BW/BD/BF /A6 /B4/BD/BI/BJ/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BF /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BI/BH/D8/D3 /BD/BI/BK/BH/B4 ≈ /BD/BI/BJ/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BG/BC /D8/D3 /BK/BC /B4 ≈ /BI/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BJ/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BE /BK. /BH/D1/CQ/A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB 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/D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BD/BC/DF /BG/BC /B1 /BG/BK/BI/A3π /D7/CT/CT/D2 /BH/BC/BJ/A6π < /BK/B1 /BG/BH/BI/A6η /BD/BH/DF /BH/BH /B1 /BL/BK /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BD/BH /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BD/BH /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BD/BH /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BD/BH /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BH /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BJ/BJ/BC /D8/D3 /BD/BJ/BK/BC /B4 ≈ /BD/BJ/BJ/BH/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BC/BH/D8/D3 /BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BC. /BL/BI /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BL. /BC/D1 /CQ/A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BF/BJ/DF /BG/BF/B1 /BH/BC/BK/A3π /BD/BG/DF /BE/BC/B1 /BH/BE/BH/A6π /BE/DF /BH/B1 /BG/BJ/BH/A6 /B4/BD/BF/BK/BH/B5 π /BK/DF /BD/BE/B1 /BF/BE/BJ/A3 /B4/BD/BH/BE/BC/B5 π /BD/BJ/DF /BE/BF/B1 /BE/BC/BD /A6 /B4/BD/BL/BD/BH/B5 /BY/BD/BH /A6 /B4/BD/BL/BD/BH/B5 /BY/BD/BH /A6 /B4/BD/BL/BD/BH/B5 /BY/BD/BH /A6 /B4/BD/BL/BD/BH/B5 /BY/BD/BH /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BH /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BL/BC/BC /D8/D3 /BD/BL/BF/BH/B4 ≈ /BD/BL/BD/BH/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BK/BC /D8/D3 /BD/BI/BC /B4 ≈ /BD/BE/BC/B5 /C5/CT/CE/D4/CQ /CT/CP/D1 /BP/BD. /BE/BI /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BE. /BK/D1 /CQ/A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BH/DF /BD/BH /B1 /BI/BD/BK/A3π /D7/CT/CT/D2 /BI/BE/BF/A6π /D7/CT/CT/D2 /BH/BJ/BJ/A6 /B4/BD/BF/BK/BH/B5 π < /BH/B1 /BG/BG/BF /BK/BG /BK/BG/BK/BG /BK/BG/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A6 /B4/BD/BL/BG/BC/B5 /BW/BD/BF /A6 /B4/BD/BL/BG/BC/B5 /BW/BD/BF /A6 /B4/BD/BL/BG/BC/B5 /BW/BD/BF /A6 /B4/BD/BL/BG/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BF /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BL/BC/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BG/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BE/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BF/BE /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BD /BE. /BD/D1 /CQ/A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 < /BE/BC /B1 /BI/BF/BJ/A3π /D7/CT/CT/D2 /BI/BG/BC/A6π /D7/CT/CT/D2 /BH/BL/BH/A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2 /BG/BI/BF/A3 /B4/BD/BH/BE/BC/B5 π /D7/CT/CT/D2 /BF/BH/BH/A1 /B4/BD/BE/BF/BE/B5 /C3 /D7/CT/CT/D2 /BG/BD/BC/C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2 /BF/BE/BE /A6 /B4/BE/BC/BF/BC/B5 /BY/BD/BJ /A6 /B4/BE/BC/BF/BC/B5 /BY/BD/BJ /A6 /B4/BE/BC/BF/BC/B5 /BY/BD/BJ /A6 /B4/BE/BC/BF/BC/B5 /BY/BD/BJ /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BJ /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BE/BH/D8/D3 /BE/BC/BG/BC /B4 ≈ /BE/BC/BF/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BD/BH/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BK/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BD. /BH/BE/BZ /CT /CE / /CR /BGπ/AM/AMλ /BE/BP/BL. /BL/BF /D1/CQ/A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 /BD/BJ/DF /BE/BF /B1 /BJ/BC/BE/A3π /BD/BJ/DF /BE/BF /B1 /BJ/BC/BC/A6π /BH/DF /BD/BC /B1 /BI/BH/BJ/A4/C3 < /BE/B1 /BG/BE/BE/A6 /B4/BD/BF/BK/BH/B5 π /BH/DF /BD/BH /B1 /BH/BF/BE/A3 /B4/BD/BH/BE/BC/B5 π /BD/BC/DF /BE/BC /B1 /BG/BF/BC/A1 /B4/BD/BE/BF/BE/B5 /C3 /BD/BC/DF /BE/BC /B1 /BG/BL/BK/C6 /C3∗/B4/BK/BL/BE/B5 < /BH/B1 /BG/BF/BL /A6 /B4/BE/BE/BH/BC/B5 /A6 /B4/BE/BE/BH/BC/B5/A6 /B4/BE/BE/BH/BC/B5 /A6 /B4/BE/BE/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5/C5/CP/D7/D7 /D1 /BP /BE/BE/BD/BC /D8/D3 /BE/BE/BK/BC /B4 ≈ /BE/BE/BH/BC/B5 /C5/CT/CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BI/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C5/CT/CE/D4/CQ/CT /CP /D1 /BP/BE. /BC/BG /BZ/CT/CE / /CR /BGπ/AM/AMλ /BE/BP/BI. /BJ/BI /D1/CQ/A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /C6 /C3 < /BD/BC /B1 /BK/BH/BD/A3π /D7/CT/CT/D2 /BK/BG/BE/A6π /D7/CT/CT/D2 /BK/BC/BF /A4 /BU/BT/CA/CH/C7/C6/CB /A4 /BU/BT/CA/CH/C7/C6/CB/A4 /BU/BT/CA/CH/C7/C6/CB /A4 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BE/B8 /C1 /BP /BD/BB/BE/B5 /B4 /CB /BP− /BE/B8 /C1 /BP /BD/BB/BE/B5/B4 /CB /BP− /BE/B8 /C1 /BP /BD/BB/BE/B5 /B4 /CB /BP− /BE/B8 /C1 /BP /BD/BB/BE/B5/A4 /BC/BP /D9/D7/D7 /B8 /A4−/BP /CS/D7/D7 /A4 /BC/A4 /BC/A4 /BC/A4 /BC /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/C8 /CX/D7 /D2/D3/D8 /DD /CT/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BN /B7 /CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BD/BF/BD/BG . /BK/BI± /BC. /BE/BC /C5/CT/CE/D1/A4−− /D1/A4 /BC /BP/BI. /BK/BH± /BC. /BE/BD /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BE. /BL/BC± /BC. /BC/BL/B5× /BD/BC− /BD/BC/D7/CRτ /BP/BK. /BJ/BD /CR/D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BD. /BE/BH/BC± /BC. /BC/BD/BGµ/C6/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/A3π /BCα /BP− /BC. /BG/BD/BD± /BC. /BC/BE/BE /B4/CB /BP /BE/BA/BD/B5 " φ /BP/B4 /BE /BD ± /BD/BE/B5◦ " γ /BP/BC. /BK/BH /CJ /CX /CL " /A1/BP /B4 /BE /BD /BK /B7/BD /BE − /BD/BL /B5◦ /CJ /CX /CL/A3γα /BP− /BC. /BJ/BF± /BC. /BD/BJ/A3/CT /B7/CT−α /BP− /BC. /BK± /BC. /BE/A6 /BCγα /BP− /BC. /BI/BF± /BC. /BC/BL/A6 /B7/CT− ν/CT /CV/BD /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BP /BD . /BE/BD± /BC. /BC/BH/A6 /B7/CT− ν/CT /CU/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BP /BE . /BC± /BD. /BF /D4/A4 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A3π /BC/B4/BL/BL. /BH/BE/BH± /BC. /BC/BD/BE /B5 /B1 /BD/BF/BH/A3γ /B4 /BD. /BD/BJ± /BC. /BC/BJ /B5× /BD/BC− /BF/BD/BK/BG/A3/CT /B7/CT−/B4 /BJ. /BI± /BC. /BI /B5× /BD/BC− /BI/BD/BK/BG/A6 /BCγ /B4 /BF. /BF/BF± /BC. /BD/BC /B5× /BD/BC− /BF/BD/BD/BJ/A6 /B7/CT− ν/CT /B4 /BE. /BH/BF± /BC. /BC/BK /B5× /BD/BC− /BG/BD/BE/BC/A6 /B7µ− νµ /B4 /BG. /BI /B7/BD. /BK − /BD. /BG /B5× /BD/BC− /BI/BI/BG/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7/A6−/CT /B7ν/CT /CB/C9 < /BL × /BD/BC− /BG/BL/BC/B1 /BD/BD/BE/A6−µ /B7νµ /CB/C9 < /BL × /BD/BC− /BG/BL/BC/B1 /BG/BL/D4π−/CB/BE < /BK × /BD/BC− /BI/BL/BC/B1 /BE/BL/BL/D4/CT− ν/CT /CB/BE < /BD. /BF × /BD/BC− /BF/BF/BE/BF/D4µ− νµ /CB/BE < /BD. /BF × /BD/BC− /BF/BF/BC/BL /A4−/A4−/A4−/A4− /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/C8 /CX/D7 /D2/D3/D8 /DD /CT/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BN /B7 /CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BD/BF/BE/BD . /BJ/BD± /BC. /BC/BJ /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BI/BF/BL± /BC. /BC/BD/BH/B5× /BD/BC− /BD/BC/D7/CRτ /BP/BG. /BL/BD /CR/D1/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BC. /BI/BH/BC/BJ± /BC. /BC/BC/BE/BHµ/C6/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/A3π−α /BP− /BC. /BG/BH/BK± /BC. /BC/BD/BE /B4/CB /BP /BD/BA/BK/B5/CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /BB /CJ /D7/D9/D1 /CL /BP /B4/BC ± /BJ/B5× /BD/BC− /BG " φ /BP/B4− /BE. /BD± /BC. /BK/B5◦ " γ /BP/BC. /BK/BL /CJ /CX /CL " /A1 /BP /B4/BD/BJ/BH . /BL± /BD. /BH/B5◦ /CJ /CX /CL/A3/CT− ν/CT /CV/BT /BB /CV/CE /BP− /BC. /BE/BH± /BC. /BC/BH /CJ /CU /CL/D4/A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A3π−/B4/BL/BL. /BK/BK/BJ± /BC. /BC/BF/BH /B5 /B1 /BD/BG/BC/A6−γ /B4 /BD. /BE/BJ± /BC. /BE/BF /B5× /BD/BC− /BG/BD/BD/BK/A3/CT− ν/CT /B4 /BH. /BI/BF± /BC. /BF/BD /B5× /BD/BC− /BG/BD/BL/BC/A3µ− νµ /B4 /BF. /BH /B7/BF. /BH − /BE. /BE /B5× /BD/BC− /BG/BD/BI/BF/A6 /BC/CT− ν/CT /B4 /BK. /BJ± /BD. /BJ /B5× /BD/BC− /BH/BD/BE/BF/A6 /BCµ− νµ < /BK × /BD/BC− /BG/BL/BC/B1 /BJ/BC/A4 /BC/CT− ν/CT < /BE. /BF × /BD/BC− /BF/BL/BC/B1 /BJ/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7/D2π−/CB/BE < /BD. /BL × /BD/BC− /BH/BL/BC/B1 /BF/BC/BG/D2/CT− ν/CT /CB/BE < /BF. /BE × /BD/BC− /BF/BL/BC/B1 /BF/BE/BJ/D2µ− νµ /CB/BE < /BD. /BH /B1 /BL/BC/B1 /BF/BD/BG/D4π−π−/CB/BE < /BG × /BD/BC− /BG/BL/BC/B1 /BE/BE/BF/D4π−/CT− ν/CT /CB/BE < /BG × /BD/BC− /BG/BL/BC/B1 /BF/BC/BH/D4π−µ− νµ /CB/BE < /BG × /BD/BC− /BG/BL/BC/B1 /BE/BH/BD/D4µ−µ−/C4 < /BG × /BD/BC− /BK/BL/BC/B1 /BE/BJ/BE /A4 /B4/BD/BH/BF/BC/B5 /C8/BD/BF /A4 /B4/BD/BH/BF/BC/B5 /C8/BD/BF /A4 /B4/BD/BH/BF/BC/B5 /C8/BD/BF /A4 /B4/BD/BH/BF/BC/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BF /BE /B7/B5/A4 /B4/BD/BH/BF/BC/B5 /BC/D1/CP/D7/D7 /D1 /BP /BD/BH/BF/BD . /BK/BC± /BC. /BF/BE /C5/CT/CE /B4/CB /BP /BD/BA/BF/B5/A4 /B4/BD/BH/BF/BC/B5−/D1/CP/D7/D7 /D1 /BP /BD/BH/BF/BH . /BC± /BC. /BI /C5/CT/CE/A4 /B4/BD/BH/BF/BC/B5 /BC/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL . /BD± /BC. /BH/C5/CT/CE/A4 /B4/BD/BH/BF/BC/B5−/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BL . /BL /B7/BD. /BJ − /BD. /BL /C5/CT/CE/D4/A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A4π /BD/BC/BC /B1 /BD/BH/BK/A4γ < /BG/B1 /BL/BC/B1 /BE/BC/BE /BK/BH /BK/BH/BK/BH /BK/BH/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /A4 /B4/BD/BI/BL/BC/B5 /A4 /B4/BD/BI/BL/BC/B5/A4 /B4/BD/BI/BL/BC/B5 /A4 /B4/BD/BI/BL/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BR /BR/B5/C5/CP/D7/D7 /D1 /BP /BD/BI/BL/BC ± /BD/BC /C5/CT/CE /CJ /CZ /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BF/BC /C5/CT/CE/A4 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /C3 /D7/CT/CT/D2 /BE/BG/BC/A6 /C3 /D7/CT/CT/D2 /BJ/BC/A4π /D7/CT/CT/D2 /BF/BD/BD/A4−π /B7π−/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BE/BD/BF /A4 /B4/BD/BK/BE/BC/B5 /BW/BD/BF /A4 /B4/BD/BK/BE/BC/B5 /BW/BD/BF /A4 /B4/BD/BK/BE/BC/B5 /BW/BD/BF /A4 /B4/BD/BK/BE/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BF /BE−/B5/C5/CP/D7/D7 /D1 /BP /BD/BK/BE/BF ± /BH/C5/CT/CE /CJ /CZ /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BG /B7/BD /BH − /BD/BC /C5/CT/CE /CJ /CZ /CL/A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /C3 /D0/CP /D6/CV/CT /BG/BC/BE/A6 /C3 /D7/D1/CP/D0/D0 /BF/BE/BG/A4π /D7/D1/CP/D0/D0 /BG/BE/BD/A4 /B4/BD/BH/BF/BC/B5 π /D7/D1/CP/D0/D0 /BE/BF/BJ /A4 /B4/BD/BL/BH/BC/B5 /A4 /B4/BD/BL/BH/BC/B5/A4 /B4/BD/BL/BH/BC/B5 /A4 /B4/BD/BL/BH/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4/BR /BR/B5/C5/CP/D7/D7 /D1 /BP /BD/BL/BH/BC ± /BD/BH/C5/CT/CE /CJ /CZ /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BI/BC ± /BE/BC /C5/CT/CE /CJ /CZ /CL/A4 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /C3 /D7/CT/CT/D2 /BH/BE/BE/A6 /C3 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BG/BI/BC/A4π /D7/CT/CT/D2 /BH/BD/BL /A4 /B4/BE/BC/BF/BC/B5 /A4 /B4/BE/BC/BF/BC/B5/A4 /B4/BE/BC/BF/BC/B5 /A4 /B4/BE/BC/BF/BC/B5 /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4≥ /BH /BE /BR/B5/C5/CP/D7/D7 /D1 /BP /BE/BC/BE/BH ± /BH/C5/CT/CE /CJ /CZ /CL/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BE/BC /B7/BD /BH − /BH /C5/CT/CE /CJ /CZ /CL/A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /C3 ∼ /BE/BC /B1 /BH/BK/BH/A6 /C3 ∼ /BK/BC /B1 /BH/BE/BL/A4π /D7/D1/CP/D0/D0 /BH/BJ/BG/A4 /B4/BD/BH/BF/BC/B5 π /D7/D1/CP/D0/D0 /BG/BD/BI/A3 /C3π /D7/D1/CP/D0/D0 /BG/BL/BL/A6 /C3π /D7/D1/CP/D0/D0 /BG/BE/BK Ꜳ /BU/BT/CA/CH/C7/C6/CB Ꜳ /BU/BT/CA/CH/C7/C6/CBꜲ /BU/BT/CA/CH/C7/C6/CB Ꜳ /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BF/B8 /C1 /BP/BC /B5 /B4 /CB /BP− /BF/B8 /C1 /BP/BC /B5/B4 /CB /BP− /BF/B8 /C1 /BP/BC /B5 /B4 /CB /BP− /BF/B8 /C1 /BP/BC /B5Ꜳ−/BP /D7/D7/D7 Ꜳ−Ꜳ−Ꜳ−Ꜳ− /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF /BE /B7/B5/C2 /C8/BP /BF /BE /B7/CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BN /CP/D2/CS /C2 /BP /BF/BB/BE /CX/D7 /CU/CP/CX/D6/D0/DD /DB /CT/D0/D0/CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/BA/C5/CP/D7/D7 /D1 /BP /BD/BI/BJ/BE . /BG/BH± /BC. /BE/BL /C5/CT/CE/B4 /D1Ꜳ−− /D1 Ꜳ /B7 /B5/BB /D1Ꜳ− /BP/B4− /BD± /BK/B5× /BD/BC− /BH/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BC. /BK/BE/BD± /BC. /BC/BD/BD/B5× /BD/BC− /BD/BC/D7/CRτ /BP/BE. /BG/BI/BD /CR/D1/B4τꜲ−−τ Ꜳ /B7 /B5/BBτꜲ− /BP− /BC. /BC/BC/BE± /BC. /BC/BG/BC/C5/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 µ /BP− /BE. /BC/BE± /BC. /BC/BHµ/C6/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/A3/C3−α /BP/BC. /BC/BD/BK/BC± /BC. /BC/BC/BE/BG/A3/C3−/B8 /A3/C3 /B7/B4α /B7 α /B5/BB/B4α− α /B5/BP− /BC. /BC/BE± /BC. /BD/BF/A4 /BCπ−α /BP/BC. /BC/BL± /BC. /BD/BG/A4−π /BCα /BP/BC. /BC/BH± /BC. /BE/BD /D4Ꜳ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CBꜲ−/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB Ꜳ−/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /A3/C3−/B4/BI/BJ. /BK± /BC. /BJ/B5 /B1 /BE/BD/BD/A4 /BCπ−/B4/BE/BF. /BI± /BC. /BJ/B5 /B1 /BE/BL/BG/A4−π /BC/B4 /BK. /BI± /BC. /BG/B5 /B1 /BE/BK/BL/A4−π /B7π−/B4 /BG. /BF /B7/BF. /BG − /BD. /BF /B5× /BD/BC− /BG/BD/BK/BL/A4 /B4/BD/BH/BF/BC/B5 /BCπ−/B4 /BI. /BG /B7/BH. /BD − /BE. /BC /B5× /BD/BC− /BG/BD/BJ/A4 /BC/CT− ν/CT /B4 /BH. /BI± /BE. /BK/B5× /BD/BC− /BF/BF/BD/BL/A4−γ < /BG. /BI × /BD/BC− /BG/BL/BC/B1 /BF/BD/BG/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1 /D3 /CS /CT /D7/A3π−/CB/BE < /BE. /BL × /BD/BC− /BI/BL/BC/B1 /BG/BG/BL Ꜳ /B4/BE/BE/BH/BC/B5−Ꜳ /B4/BE/BE/BH/BC/B5−Ꜳ /B4/BE/BE/BH/BC/B5−Ꜳ /B4/BE/BE/BH/BC/B5− /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BR /BR/B5/C5/CP/D7/D7 /D1 /BP /BE/BE/BH/BE ± /BL/C5 /CT /CE/BY /D9/D0/D0 /DB/CX/CS/D8/CW /A0 /BP /BH/BH ± /BD/BK /C5/CT/CEꜲ /B4/BE/BE/BH/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /B4/BE/BE/BH/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CBꜲ /B4/BE/BE/BH/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /B4/BE/BE/BH/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A4−π /B7/C3−/D7/CT/CT/D2 /BH/BF/BE/A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/D7/CT/CT/D2 /BG/BF/BJ /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB/BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB/B4 /BV /BP/B7 /BD /B5 /B4 /BV /BP/B7 /BD /B5/B4 /BV /BP/B7 /BD /B5 /B4 /BV /BP/B7 /BD /B5/A3 /B7/CR /BP /D9/CS /CR /B8 /A6 /B7/B7/CR /BP /D9/D9/CR /B8 /A6 /B7/CR /BP /D9/CS /CR /B8 /A6 /BC/CR /BP /CS/CS/CR /B8/A4 /B7/CR /BP /D9/D7 /CR /B8 /A4 /BC/CR /BP /CS/D7 /CR /B8 Ꜳ /BC/CR /BP /D7/D7 /CR /A3 /B7/CR /A3 /B7/CR /A3 /B7/CR /A3 /B7/CR /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C2 /CX/D7 /D2/D3/D8 /DB /CT/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS/BN /BD /BE /CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BE/BE/BK/BI . /BG/BI± /BC. /BD/BG /C5/CT/CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /B4/BE/BC/BC ± /BI/B5× /BD/BC− /BD/BH/D7 /B4/CB /BP /BD/BA/BI/B5/CRτ /BP/BH/BL. /BLµ /D1/BW/CT/CR/CP /DD /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BW/CT/CR/CP /DD /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BW/CT/CR/CP /DD /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/A3π /B7α /BP− /BC. /BL/BD± /BC. /BD/BH/A6 /B7π /BCα /BP− /BC. /BG/BH± /BC. /BF/BE/A3/lscript /B7ν/lscript α /BP− /BC. /BK/BI± /BC. /BC/BG/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−/BP− /BC. /BC/BJ± /BC. /BF/BD/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT /BP/BC. /BC/BC± /BC. /BC/BG/C6/CT/CP /D6/D0/DD /CP/D0/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /A3 /B7/CR /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /D8/CW/CT/D4/C3−π /B7/D1/D3 /CS/CT/B8 /CQ/D9/D8 /D8/CW/CT/D6/CT /CP /D6/CT /D2/D3 /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CX/D7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CT/DC/D4/D0/CP/CX/D2 /CW/D3 /DB/DB /CT/CP /D6/D6/CX/DA/CT /CP/D8 /D3/D9/D6 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /A3 /B7/CR→/D4/C3−π /B7/B5 /CX/D2 /CP /C6/D3/D8/CT /CP/D8 /D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/B9/D6/CP/D8/CX/D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /CF/CW/CT/D2 /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CT/DA/CT/D2/D8/D9/CP/D0/D0/DD /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8/CP/D0/D0 /D8/CW/CT /D3/D8/CW/CT/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D0/D0 /D7/D0/CX/CS/CT /D9/D4 /D3 /D6/CS /D3 /DB/D2 /D4 /D6/D3/D4 /D3 /D6/D8/CX/D3/D2/CP/D0/D0/DD /CP/D7 /D8/CW/CT/D8/D6/D9/CT /DA/CP/D0/D9/CT /CS/CX/AB/CT/D6/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /DB /CT /D9/D7/CT /CW/CT/D6/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB /D4/A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/D4 /C3 /BC/B4 /BE. /BF± /BC. /BI /B5/B1 /BK/BJ/BF/D4/C3−π /B7/CJ /D1 /CL /B4 /BH. /BC± /BD. /BF /B5/B1 /BK/BE/BF/D4 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /D2 /CL /B4 /BD. /BI± /BC. /BH /B5/B1 /BI/BK/BH/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C3−/B4 /BK. /BI± /BF. /BC /B5× /BD/BC− /BF/BJ/BD/BC/A3 /B4/BD/BH/BE/BC/B5 π /B7/CJ /D2 /CL /B4 /BD. /BK± /BC. /BI /B5/B1 /BI/BE/BJ/D4/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BK± /BC. /BK /B5/B1 /BK/BE/BF/D4 /C3 /BCπ /BC/B4 /BF. /BF± /BD. /BC /B5/B1 /BK/BE/BF/D4 /C3 /BCη /B4 /BD. /BE± /BC. /BG /B5/B1 /BH/BI/BK/D4 /C3 /BCπ /B7π−/B4 /BE. /BI± /BC. /BJ /B5/B1 /BJ/BH/BG/D4/C3−π /B7π /BC/B4 /BF. /BG± /BD. /BC /B5/B1 /BJ/BH/BL/D4/C3∗/B4/BK/BL/BE/B5−π /B7/CJ /D2 /CL /B4 /BD. /BD± /BC. /BH /B5/B1 /BH/BK/BC/D4 /B4 /C3−π /B7/B5/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 π /BC/B4 /BF. /BI± /BD. /BE /B5/B1 /BJ/BH/BL/A1 /B4/BD/BE/BF/BE/B5 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2 /BG/BD/BL/D4/C3−π /B7π /B7π−/B4 /BD. /BD± /BC. /BK /B5× /BD/BC− /BF/BI/BJ/BD/D4/C3−π /B7π /BCπ /BC/B4 /BK± /BG /B5× /BD/BC− /BF/BI/BJ/BK /BK/BI /BK/BI/BK/BI /BK/BI/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/D4π /B7π−/B4 /BF. /BH± /BE. /BC /B5× /BD/BC− /BF/BL/BE/BJ/D4/CU/BC /B4/BL/BK/BC/B5 /CJ /D2 /CL /B4 /BE. /BK± /BD. /BL /B5× /BD/BC− /BF/BI/BE/BE/D4π /B7π /B7π−π−/B4 /BD. /BK± /BD. /BE /B5× /BD/BC− /BF/BK/BH/BE/D4/C3 /B7/C3−/B4 /BJ. /BJ± /BF. /BH /B5× /BD/BC− /BG/BI/BD/BI/D4φ /CJ /D2 /CL /B4 /BK. /BE± /BE. /BJ /B5× /BD/BC− /BG/BH/BL/BC/D4/C3 /B7/C3−/D2/D3/D2/B9φ /B4 /BF. /BH± /BD. /BJ /B5× /BD/BC− /BG/BI/BD/BI/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A3π /B7/B4 /BD. /BC/BJ± /BC. /BE/BK /B5 /B1 /BK/BI/BG/A3π /B7π /BC/B4 /BF. /BI± /BD. /BF /B5/B1 /BK/BG/BG/A3ρ /B7< /BH /B1 /BV/C4/BP/BL/BH/B1 /BI/BF/BH/A3π /B7π /B7π−/B4 /BE. /BI± /BC. /BJ /B5/B1 /BK/BC/BJ/A6 /B4/BD/BF/BK/BH/B5 /B7π /B7π−/B8 /A6∗ /B7→/A3π /B7 /B4 /BJ± /BG /B5× /BD/BC− /BF/BI/BK/BK/A6 /B4/BD/BF/BK/BH/B5−π /B7π /B7/B8 /A6∗−→/A3π− /B4 /BH. /BH± /BD. /BJ /B5× /BD/BC− /BF/BI/BK/BK/A3π /B7ρ /BC/B4 /BD. /BD± /BC. /BH /B5/B1 /BH/BE/BF/A6 /B4/BD/BF/BK/BH/B5 /B7ρ /BC/B8 /A6∗ /B7→ /A3π /B7/B4 /BF. /BJ± /BF. /BD /B5× /BD/BC− /BF/BF/BI/BF/A3π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BC/BJ/A3π /B7π /B7π−π /BC/D8/D3/D8/CP/D0 /B4 /BD. /BK± /BC. /BK /B5/B1 /BJ/BH/BJ/A3π /B7η /CJ /D2 /CL /B4 /BD. /BK± /BC. /BI /B5/B1 /BI/BL/BD/A6 /B4/BD/BF/BK/BH/B5 /B7η /CJ /D2 /CL /B4 /BK. /BH± /BF. /BF /B5× /BD/BC− /BF/BH/BJ/BC/A3π /B7ω /CJ /D2 /CL /B4 /BD. /BE± /BC. /BH /B5/B1 /BH/BD/BJ/A3π /B7π /B7π−π /BC/B8/D2 /D3η /D3 /D6ω < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BJ/BH/BJ/A3/C3 /B7 /C3 /BC/B4 /BG. /BJ± /BD. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BE /BG/BG/BF/A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→ /A3 /C3 /BC/B4 /BD. /BF± /BC. /BH /B5× /BD/BC− /BF/BE/BK/BI/A6 /BCπ /B7/B4 /BD. /BC/BH± /BC. /BE/BK /B5 /B1 /BK/BE/BH/A6 /B7π /BC/B4 /BD. /BC/BC± /BC. /BF/BG /B5 /B1 /BK/BE/BJ/A6 /B7η /B4 /BH. /BH± /BE. /BF /B5× /BD/BC− /BF/BJ/BD/BF/A6 /B7π /B7π−/B4 /BF. /BI± /BD. /BC /B5/B1 /BK/BC/BG/A6 /B7ρ /BC< /BD. /BG /B1 /BV/C4/BP/BL/BH/B1 /BH/BJ/BH/A6−π /B7π /B7/B4 /BD. /BL± /BC. /BK /B5/B1 /BJ/BL/BL/A6 /BCπ /B7π /BC/B4 /BD. /BK± /BC. /BK /B5/B1 /BK/BC/BF/A6 /BCπ /B7π /B7π−/B4 /BK. /BF± /BF. /BD /B5× /BD/BC− /BF/BJ/BI/BF/A6 /B7π /B7π−π /BC/DG /BJ/BI/BJ/A6 /B7ω /CJ /D2 /CL /B4 /BE. /BJ± /BD. /BC /B5/B1 /BH/BI/BL/A6 /B7/C3 /B7/C3−/B4 /BE. /BK± /BC. /BK /B5× /BD/BC− /BF/BF/BG/BL/A6 /B7φ /CJ /D2 /CL /B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BF/BE/BL/BH/A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→/A6 /B7/C3− /B4 /BK. /BE± /BF. /BD /B5× /BD/BC− /BG/BE/BK/BI/A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BF/BG/BL/A4 /BC/C3 /B7/B4 /BF. /BL± /BD. /BG /B5× /BD/BC− /BF/BI/BH/BF/A4−/C3 /B7π /B7/B4 /BH. /BD± /BD. /BG /B5× /BD/BC− /BF/BH/BI/BH/A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/CJ /D2 /CL /B4 /BE. /BI± /BD. /BC /B5× /BD/BC− /BF/BG/BJ/BF/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A3/C3 /B7/B4 /BH. /BC± /BD. /BI /B5× /BD/BC− /BG/BJ/BK/BD/A3/C3 /B7π /B7π−< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BI/BF/BJ/A6 /BC/C3 /B7/B4 /BG. /BE± /BD. /BF /B5× /BD/BC− /BG/BJ/BF/BH/A6 /BC/C3 /B7π /B7π−< /BE. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BH/BJ/BG/A6 /B7/C3 /B7π−/B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BF/BI/BJ/BC/A6 /B7/C3∗/B4/BK/BL/BE/B5 /BC/CJ /D2 /CL /B4 /BE. /BK± /BD. /BD /B5× /BD/BC− /BF/BG/BJ/BC/A6−/C3 /B7π /B7< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BI/BI/BG/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7/D4/C3 /B7π−< /BE. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BE/BF/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/A3/lscript /B7ν/lscript /CJ /D3 /CL /B4 /BE. /BC± /BC. /BI /B5/B1 /BK/BJ/BD/A3/CT /B7ν/CT /B4 /BE. /BD± /BC. /BI /B5/B1 /BK/BJ/BD/A3µ /B7νµ /B4 /BE. /BC± /BC. /BJ /B5/B1 /BK/BI/BJ/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BH± /BD. /BJ /B5/B1 /DF/D4/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BK± /BC. /BL /B5/B1 /DF/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BC ± /BD/BI /B5/B1 /DF/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5 /B4/BD/BE ± /BD/BL /B5/B1 /DF/D2 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BC ± /BD/BI /B5/B1 /DF/D2 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5 /B4/BE/BL ± /BD/BJ /B5/B1 /DF/A3 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BH ± /BD/BD /B5/B1 /CB/BP/BD/BA/BG /DF/A6±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /D4 /CL /B4/BD/BC ± /BH /B5/B1 /DF/BF/D4 /D6/D3/D2/CV/D7 /B4/BE/BG ± /BK /B5/B1 /DF/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS /CT /D7 /B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS /CT /D7 /B8 /D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/D4µ /B7µ−/BV/BD < /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BL/BF/BJ/A6−µ /B7µ /B7/C4 < /BJ. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BK/BD/BE /A3/CR /B4/BE/BH/BL/BH/B5 /B7/A3/CR /B4/BE/BH/BL/BH/B5 /B7/A3/CR /B4/BE/BH/BL/BH/B5 /B7/A3/CR /B4/BE/BH/BL/BH/B5 /B7 /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE−/B5/CC/CW/CT /D7/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD /CU/D3/D0/D0/D3 /DB/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/CP/CR/D8 /D8/CW/CP/D8 /A6/CR /B4/BE/BG/BH/BH/B5 π /CS/CT/CR/CP /DD/D7/B8 /DB/CX/D8/CW/D0/CX/D8/D8/D0/CT /CP/DA/CP/CX/D0/CP/CQ/D0/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT/B8 /CP /D6/CT 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/CT /CE/D1/A4/CR /B4/BE/BK/BD/BH/B5 /B7− /D1/A4 /B7/CR /BP /BF/BG/BK . /BI± /BD. /BE/C5 /CT /CE/D1/A4/CR /B4/BE/BK/BD/BH/B5 /BC− /D1/A4 /BC/CR /BP/BF /BG /BJ . /BE± /BE. /BD /C5/CT/CE/A4/CR /B4/BE/BK/BD/BH/B5 /B7/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BF. /BH/C5/CT/CE/B8 /BV/C4 /BP /BL/BC/B1/A4/CR /B4/BE/BK/BD/BH/B5 /BC/CU/D9/D0/D0 /DB/CX/CS/D8/CW /A0 < /BI. /BH/C5/CT/CE/B8 /BV/C4 /BP /BL/BC/B1 /CC/CW/CT /A4/CRππ /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CQ /CT/CX/D2/CV /CT/D2/D8/CX/D6/CT/D0/DD /DA/CX/CP /A4/CR /B4/BE/BI/BG/BH/B5 π /BA/A4/CR /B4/BE/BK/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4/CR /B4/BE/BK/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4/CR /B4/BE/BK/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4/CR /B4/BE/BK/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A4 /B7/CRπ /B7π−/D7/CT/CT/D2 /BD/BL/BI/A4 /BC/CRπ /B7π−/D7/CT/CT/D2 /BD/BL/BD /A4/CR /B4/BE/BL/BK/BC/B5 /A4/CR 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/B4 /C2 /C8/B5/BP /BD /BE /B4/BR /BR/B5/A4/CR /B4/BF/BC/BK/BC/B5 /B7/D1 /BP /BF/BC/BJ/BJ . /BC± /BC. /BG /C5/CT/CE/A4/CR /B4/BF/BC/BK/BC/B5 /BC/D1 /BP /BF/BC/BJ/BL . /BL± /BD. /BG/C5 /CT /CE /B4/CB /BP /BD/BA/BF/B5/A4/CR /B4/BF/BC/BK/BC/B5 /B7/DB/CX/CS/D8/CW /A0 /BP /BH . /BK± /BD. /BC/C5 /CT /CE/A4/CR /B4/BF/BC/BK/BC/B5 /BC/DB/CX/CS/D8/CW /A0 /BP /BH . /BI± /BE. /BE/C5 /CT /CE/A4/CR /B4/BF/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4/CR /B4/BF/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4/CR /B4/BF/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4/CR /B4/BF/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /B7/CR /C3π /D7/CT/CT/D2 /BG/BD/BH/A6/CR /B4/BE/BG/BH/BH/B5 /C3 /D7/CT/CT/D2 /BF/BG/BE/A6/CR /B4/BE/BG/BH/BH/B5 /C3 /B7 /A6/CR /B4/BE/BH/BE/BC/B5 /C3 /D7/CT/CT/D2 /DF/A3 /B7/CR /C3 /D2/D3/D8 /D7/CT/CT/D2 /BH/BF/BI/A3 /B7/CR /C3π /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BD/BG/BF Ꜳ /BC/CR Ꜳ /BC/CR Ꜳ /BC/CR Ꜳ /BC/CR /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C2 /C8/CW/CP/D7 /D2/D3/D8 /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BN /BD /BE /B7/CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BE/BI/BL/BJ . /BH± /BE. /BI /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP /B4/BI/BL ± /BD/BE/B5× /BD/BC− /BD/BH/D7/CRτ /BP/BE /BDµ /D1/C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BAꜲ /BC/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /BC/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CBꜲ /BC/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /BC/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A6 /B7/C3−/C3−π /B7/D7/CT/CT/D2 /BI/BL/BD/A4 /BC/C3−π /B7/D7/CT/CT/D2 /BL/BC/BF/A4−/C3−π /B7π /B7/D7/CT/CT/D2 /BK/BF/BEꜲ−/CT /B7ν/CT /D7/CT/CT/D2 /BK/BF/BCꜲ−π /B7/D7/CT/CT/D2 /BK/BE/BEꜲ−π /B7π /BC/D7/CT/CT/D2 /BJ/BL/BKꜲ−π−π /B7π /B7/D7/CT/CT/D2 /BJ/BH/BG Ꜳ/CR /B4/BE/BJ/BJ/BC/B5 /BCꜲ/CR /B4/BE/BJ/BJ/BC/B5 /BCꜲ/CR /B4/BE/BJ/BJ/BC/B5 /BCꜲ/CR /B4/BE/BJ/BJ/BC/B5 /BC /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF /BE /B7/B5/C2 /C8/CW/CP/D7 /D2/D3/D8 /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BN /BF /BE /B7/CX/D7 /D8/CW/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BE/BJ/BI/BK . /BF± /BF. /BC /C5/CT/CE /B4/CB /BP /BD/BA/BE/B5/D1Ꜳ/CR /B4/BE/BJ/BJ/BC/B5 /BC− /D1Ꜳ /BC/CR /BP/BJ /BC. /BK± /BD. /BH/C5/CT/CE/CC/CW/CT Ꜳ/CR /B4/BE/BJ/BJ/BC/B5 /BC/DF Ꜳ /BC/CR /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CX/D7 /D8/D3 /D3 /D7/D1/CP/D0/D0 /CU/D3 /D6 /CP/D2/DD /D7/D8/D6/D3/D2/CV /CS/CT/CR/CP /DD/D8 /D3/D3 /CR/CR/D9/D6/BAꜲ/CR /B4/BE/BJ/BJ/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ/CR /B4/BE/BJ/BJ/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CBꜲ/CR /B4/BE/BJ/BJ/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ/CR /B4/BE/BJ/BJ/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 Ꜳ /BC/CRγ /D4 /D6/CT/D7/D9/D1/CP/CQ/D0/DD /BD/BC/BC/B1 /BJ/BC /BK/BL /BK/BL/BK/BL /BK/BL/BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /BU/C7/CC/CC/C7/C5 /BU/BT/CA/CH/C7/C6/CB /BU/C7/CC/CC/C7/C5 /BU/BT/CA/CH/C7/C6/CB/BU/C7/CC/CC/C7/C5 /BU/BT/CA/CH/C7/C6/CB /BU/C7/CC/CC/C7/C5 /BU/BT/CA/CH/C7/C6/CB/B4 /BU /BP− /BD/B5 /B4 /BU /BP− /BD/B5/B4 /BU /BP− /BD/B5 /B4 /BU /BP− /BD/B5/A3 /BC/CQ /BP /D9/CS /CQ /B8 /A4 /BC/CQ /BP /D9/D7 /CQ /B8 /A4−/CQ /BP /CS/D7 /CQ /A3 /BC/CQ /A3 /BC/CQ /A3 /BC/CQ /A3 /BC/CQ /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BD /BE /B7/B5/C1 /B4 /C2 /C8/B5/D2 /D3 /D8 /DD /CT/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BN /BC/B4 /BD /BE /B7/B5/CX /D7/D8 /CW /CT/D5 /D9 /CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BH/BI/BE/BC . /BE± /BD. /BI/C5 /CT /CE/D1/A3/CQ− /D1/BU /BC /BP/BF /BF /BL . /BE± /BD. /BG/C5 /CT /CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BF/BK/BF /B7/BC. /BC/BG/BL − /BC. /BC/BG/BK /B5× /BD/BC− /BD/BE/D7/CRτ /BP /BG/BD/BH µ /D1/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CP/CR/D8/D9/CP/D0/D0/DD /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV/CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD /D8/CW/CT/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CX/D2 /CI /CS/CT/CR/CP /DD/B4 /D3 /D6 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD/D4 /D4 /B5/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7/BA /CC/CW/CT/DD /D7/CR/CP/D0/CT /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/CQ /B9/CQ/CP /D6/DD /D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /CP/D2/CS /CP /D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3 /D6 /D3/D9/D6/DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3 /D2 /B5/BP/B4 /BL . /BE± /BD. /BK/B5/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP/D2/CS /BU/B4 /A3 /BC/CQ→/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ/CT /CR /CP /D9 /D7 /CT /D8/CW/CT /D9/D2/CS/CT/D6/D0/DD/CX/D2/CV/D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/D7 /D3/CU /D8/CW/CT/D7/CT /DB/CX/D8/CW /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU/CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/D4/A3 /BC/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A3 /BC/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A3 /BC/CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /BC/CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /B4/C5/CT/CE /BB /CR /B5 /C2/ψ /B4/BD /CB /B5 /A3 /B4/BG. /BJ± /BE. /BK/B5× /BD/BC− /BG/BD/BJ/BG/BD/A3 /B7/CRπ−/B4/BK. /BK± /BF. /BE/B5× /BD/BC− /BF/BE/BF/BG/BF/A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/D7/CT/CT/D2 /BE/BD/BH/BF/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /D8 /CL /B4/BL. /BL± /BE. /BI/B5 /B1 /DF/A3 /B7/CR/lscript− ν/lscript /B4/BH. /BC /B7/BD. /BL − /BD. /BG /B5/B1 /BE/BF/BG/BH/A3 /B7/CRπ /B7π−/lscript− ν/lscript /B4/BH. /BI± /BF. /BD/B5 /B1 /BE/BF/BF/BH/D4/CW−/CJ /D9 /CL< /BE. /BF × /BD/BC− /BH/BL/BC/B1 /BE/BJ/BF/BC/D4π−< /BH. /BC × /BD/BC− /BH/BL/BC/B1 /BE/BJ/BF/BC/D4/C3−< /BH. /BC × /BD/BC− /BH/BL/BC/B1 /BE/BJ/BC/BL/A3γ < /BD. /BF × /BD/BC− /BF/BL/BC/B1 /BE/BI/BL/BL /A6/CQ /A6/CQ /A6/CQ /A6/CQ /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BD /BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /B4 /A6 /B7/CQ /B5 /BP /BH/BK/BC/BJ . /BK± /BE. /BJ /C5/CT/CE/C5/CP/D7/D7 /D1 /B4 /A6−/CQ /B5 /BP /BH/BK/BD/BH . /BE± /BE. /BC /C5/CT/CE/A6/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /BC/CQπ /CS/D3/D1/CX/D2/CP/D2/D8 /BD/BE/BK /A6∗/CQ /A6∗/CQ /A6∗/CQ /A6∗/CQ /C1 /B4 /C2 /C8/B5/BP/BD /B4 /BF /BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /B4 /A6∗ /B7/CQ /B5/BP/BH/BK /BE /BL . /BC± /BF. /BG /C5/CT/CE/C5/CP/D7/D7 /D1 /B4 /A6∗−/CQ /B5/BP/BH/BK /BF /BI . /BG± /BE. /BK /C5/CT/CE/D1/A6∗/CQ− /D1/A6/CQ /BP/BE /BD. /BE± /BE. /BC/C5 /CT /CE/A6∗/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6∗/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A6∗/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A6∗/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /A3 /BC/CQπ /CS/D3/D1/CX/D2/CP/D2/D8 /BD/BH/BI /A4 /BC/CQ /B8 /A4−/CQ /A4 /BC/CQ /B8 /A4−/CQ /A4 /BC/CQ /B8 /A4−/CQ /A4 /BC/CQ /B8 /A4−/CQ /C1 /B4 /C2 /C8/B5/BP /BD /BE /B4 /BD /BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C5/CP/D7/D7 /D1 /BP /BH/BJ/BL/BE . /BG± /BF. /BC/C5 /CT /CE/C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BG/BE /B7/BC. /BE/BK − /BC. /BE/BG /B5× /BD/BC− /BD/BE/D7/D4/A4/CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4/CQ /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A4/CQ /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /B4/C5/CT/CE /BB /CR /B5 /A4/CQ→ /A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5 /B4/BF. /BL± /BD. /BE/B5× /BD/BC− /BG/BD/BA/BG /DF/A4−/CQ→ /C2/ψ /A4−× /BU/B4 /CQ→/A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5 /B4/BD. /BF± /BD. /BC/B5× /BD/BC− /BG/DF /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /C5/CT/CP/D2 /D0/CX/CU/CT τ /BP/B4 /BD. /BF/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /B5× /BD/BC− /BD/BE/D7/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CP/CR/D8/D9/CP/D0/D0/DD /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV/CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD /D8/CW/CT/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CX/D2 /CI /CS/CT/CR/CP /DD/B4 /D3 /D6 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD/D4 /D4 /B5/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7/BA /CC/CW/CT/DD /D7/CR/CP/D0/CT /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/CQ /B9/CQ/CP /D6/DD /D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /CP/D2/CS /CP /D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3 /D6/D3 /D9 /D6/DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3 /D2 /B5/BP/B4 /BL . /BE± /BD. /BK/B5/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP/D2/CS /BU/B4 /A3 /BC/CQ→/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /D9/D2/CS/CT/D6/D0/DD/CX/D2/CV/D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/D7 /D3/CU /D8/CW/CT/D7/CT /DB/CX/D8/CW /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU/CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5/B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5/BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /D4 /B4/C5/CT/CE /BB /CR /B5 /D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BF /B7 /BE. /BF − /BE. /BC /B5/B1 /DF/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BD± /BD. /BG/B5 /B1 /DF/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BG± /BE/BF /B5/B1 /DF/A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BH± /BC. /BK/B5 /B1 /DF/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BI± /BL /B5/B1 /DF/A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BC± /BD. /BK/B5× /BD/BC− /BF/DF /C6/C7/CC/BX/CB/CC/CW/CX/D7 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT /D3/D2/D0/DD /CX/D2/CR/D0/D9/CS/CT/D7 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS /CQ/CP /D6/DD /D3/D2/D7/BA /CC/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CX/D2/CR/D0/D9/CS/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D3/D8/CW/CT/D6 /CQ/CP /D6/DD /D3/D2/D7/BA /CC/CW/CT /D1/CP/D7/D7/CT/D7/B8 /DB/CX/CS/D8/CW/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CU/D3 /D6 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CX/D7 /CC /CP/CQ/D0/CT /CP /D6/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /CQ/D9/D8 /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7/CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/D3/D7/D8 /D3/CU /D8/CW/CT /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BY /D3 /D6 /D1/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CR/D3/D1/CT /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /D1/D3 /D6/CT /D3 /D6 /D0/CT/D7/D7 /D8/CW/CT /D7/CP/D1/CT /D7/CT/D8/D7 /D3/CU /CS/CP/D8/CP/B8 /CP/D2/CS /CX/D8 /CX/D7 /D2/D3/D8 /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /D8/D3/D8/D6/CT/CP/D8 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D8/CW/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CP/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3 /D6 /D8/D3 /CP/DA/CT/D6/CP/CV/CT /D8/CW/CT/D1 /D8/D3/CV/CT/D8/CW/CT/D6/BA/BY /D9/D6/D8/CW/CT/D6/D1/D3 /D6/CT/B8 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D3/D2 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D2/D3/D8 /DB /CT/D0/D0 /D9/D2/CS/CT/D6/D7/D8/D3 /D3 /CS/BA/CC/CW/D9/D7/B8 /DB /CT /D9/D7/D9/CP/D0/D0/DD /D3/D2/D0/DD /CV/CX/DA/CT /D6/CP/D2/CV/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CF /CT /D8/CW/CT/D2 /CP/D0/D7/D3 /CV/CX/DA/CT /CP /CQ /CT/D7/D8/CV/D9/CT/D7/D7 /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /B4/CP/D7 /D4/CP /D6/D8 /D3/CU /D8/CW/CT /D2/CP/D1/CT /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/B5 /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /DB/CX/CS/D8/CW/BA/CC/CW/CT 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/CU/CT/D6/D1/CX/D3/D2/D7/B5 /B4/D8/CW/CT /D0/D3 /DB /CT/D7/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /CU/D3/D9/D6 /CU/CT/D6/D1/CX/D3/D2/D7/B5/C1/CU /D8/CW/CT /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2 /CW/CP/D7 /D8/CW/CT /CU/D3 /D6/D1 ± /CV /BE /BE/A3 /BE ψ/C4γµψ/C4 ψ/C4γµψ/C4/B4/DB/CX/D8/CW /CV /BE/BB/BGπ /D7/CT/D8 /CT/D5/D9/CP/D0 /D8/D3 /BD/B5/B8 /D8/CW/CT/D2 /DB /CT /CS/CT/AC/D2/CT /A3 ≡ /A3±/C4/C4 /BA /BY /D3 /D6/D8 /CW /CT/CU/D9/D0/D0 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /CP/D2/CS /CU/D3 /D6 /D3/D8/CW/CT/D6 /CU/D3 /D6/D1/D7/B8 /D7/CT/CT /D8/CW/CT /C6/D3/D8/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /CX/D2 /D8/CW/CT /CU/D9/D0/D0 /CA/CT/B9/DA/CX/CT/DB /CP/D2/CS /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT/BA/A3 /B7/C4/C4 /B4 /CT/CT /CT/CT /B5> /BK. /BF/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CT /CT/CT /B5> /BD/BC. /BF/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CTµµ /B5> /BK. /BH/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CTµµ /B5> /BJ. /BF/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CTττ /B5> /BH. /BG/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CTττ /B5> /BJ. /BE/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4/lscript/lscript/lscript/lscript /B5 > /BL. /BC/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4/lscript/lscript/lscript/lscript /B5 > /BL. /BH/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CT /D9 /D9 /B5> /BE/BF. /BF/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CT /D9 /D9 /B5> /BD/BE. /BH/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CT /CS /CS /B5> /BD/BD. /BD/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CT /CS /CS /B5> /BE/BI. /BG/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CT /CR /CR /B5> /BD. /BC/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CT /CR /CR /B5> /BE. /BD/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /CT/CT /CQ /CQ /B5> /BH. /BI/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /CT/CT /CQ /CQ /B5> /BG. /BL/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4µµ /D5/D5 /B5> /BE. /BL/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4µµ /D5/D5 /B5> /BG. /BE/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3/B4/lscriptν/lscriptν /B5 > /BF. /BD/BC /CC /CT/CE/B8 /BV/C4 /BP /BL/BC/B1/A3/B4 /CTν /D5/D5 /B5 > /BE. /BK/BD /CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4 /D5/D5/D5/D5 /B5> /BE. /BJ/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4 /D5/D5/D5/D5 /B5> /BE. /BG/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3 /B7/C4/C4 /B4νν /D5/D5 /B5> /BH. /BC/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/A3−/C4/C4 /B4νν /D5/D5 /B5> /BH. /BG/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1/BX/DC/CR/CX/D8/CT/CS /C4/CT/D4/D8/D3/D2/D7 /BX/DC/CR/CX/D8/CT/CS /C4/CT/D4/D8/D3/D2/D7/BX/DC/CR/CX/D8/CT/CS /C4/CT/D4/D8/D3/D2/D7 /BX/DC/CR/CX/D8/CT/CS /C4/CT/D4/D8/D3/D2/D7/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /lscript∗ /B7/lscript∗−/CS/D3 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS /D3/D2 λ /B4/DB/CW/CT/D6/CT λ /CX/D7 /D8/CW/CT /lscript/lscript∗/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV/B5/BA /CC/CW/CTλ /B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /CR/CW/CX/D6/CP/D0/CR/D3/D9/D4/D0/CX/D2/CV/BA/CT∗±/DG /CT/DC/CR/CX/D8/CT/CS /CT/D0/CT/CR/D8/D6/D3/D2/C5/CP/D7/D7 /D1> /BD/BC/BF. /BE /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 /CT∗/CT∗/B5/C5/CP/D7/D7 /D1> /BE/BH/BH /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 /CT/CT∗/B5/C5/CP/D7/D7 /D1> /BF/BD/BC /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CX/CUλγ /BP/BD /B5 /BL/BE /BL/BE/BL/BE /BL/BE/CB/CT/CP /D6/CR/CW/CT/D7 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0 /CT µ∗±/DG /CT/DC/CR/CX/D8/CT/CS /D1/D9/D3/D2/C5/CP/D7/D7 /D1> /BD/BC/BF. /BE /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 µ∗µ∗/B5/C5/CP/D7/D7 /D1> /BE/BE/BD /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 µµ∗/B5 τ∗±/DG /CT/DC/CR/CX/D8/CT/CS /D8/CP/D9/C5/CP/D7/D7 /D1> /BD/BC/BF. /BE /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 τ∗τ∗/B5/C5/CP/D7/D7 /D1> /BD/BK/BH /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 ττ∗/B5 ν∗/DG /CT/DC/CR/CX/D8/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/C5/CP/D7/D7 /D1> /BD/BC/BE. /BI /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 ν∗ν∗/B5/C5/CP/D7/D7 /D1> /BD/BL/BC /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CU/D6/D3/D1 νν∗/B5/D5∗/DG /CT/DC/CR/CX/D8/CT/CS /D5/D9/CP /D6/CZ/C5/CP/D7/D7 /D1> /BG/BH. /BI /BZ /CT /CE /B8/BV /C4/BP /BL /BH /B1 /B4/CU/D6/D3/D1 /D5∗/D5∗/B5/C5/CP/D7/D7 /D1 /B4/CU/D6/D3/D1 /D5∗/CG/B5/BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /CP/D2/CS /C7/CR/D8/CT/D8 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /CP/D2/CS /C7/CR/D8/CT/D8 /C8 /CP /D6/D8/CX/CR/D0/CT/D7/BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /CP/D2/CS /C7/CR/D8/CT/D8 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /CP/D2/CS /C7/CR/D8/CT/D8 /C8 /CP /D6/D8/CX/CR/D0/CT/D7/BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D5/BI /B5/C5/CP/D7/D7 /D1> /BK/BG /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CB/D8/CP/CQ/D0/CT /D5/BI /B5/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/D7 /B4 /lscript/BK /B5/C5/CP/D7/D7 /D1> /BK/BI /BZ/CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CB/D8/CP/CQ/D0/CT /lscript/BK /B5/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/BK /B5/C5/CP/D7/D7 /D1> /BD/BD/BC /BZ/CT/CE/B8 /BV/C4 /BP /BL/BC/B1 /B4ν/BK→ν /CV /B5 /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /C8/D0/CT/CP/D7/CT /D6/CT/CU/CT/D6 /D8/D3 /D8/CW/CT /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CU/D9/D0/D0 /CA/CT/DA/CX/CT/DB /CU/D3 /D6/CP/CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT/D7/CT /CQ /D3/D9/D2/CS/D7/B8 /CP/D2/CS /CU/D9/D6/D8/CW/CT/D6/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7/BA/BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /CV/D6/CP/DA/CX/D8 /DD /D7/CR/CP/D0/CT /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /CV/D6/CP/DA/CX/D8 /DD /D7/CR/CP/D0/CT/BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /CV/D6/CP/DA/CX/D8 /DD /D7/CR/CP/D0/CT /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /CV/D6/CP/DA/CX/D8 /DD /D7/CR/CP/D0/CT/C5/C0> /BD. /BD/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4/CS/CX/D1/B9/BK /D3/D4 /CT/D6/CP/D8/D3 /D6/D7/BN /D4 /D4→ /CT /B7/CT−/B8γγ /B5/C5/BW> /BD. /BD/CC /CT/CE/B8 /BV/C4 /BP /BL/BH/B1 /B4 /CT /B7/CT−→ /BZγ /BN /BE/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B5/C5/BW> /BF/DF /BD/BC/BC/BC /CC /CT/CE /B4/CP/D7/D8/D6/D3/D4/CW/DD/D7/BA /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/DD/BN /BE/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BN/D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT /CP/D2/CS /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/B5/BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8/BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8/CU/D3 /D6 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8 /DB /D3/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D3/CU /CT/D5/D9/CP/D0 /D6/CP/CS/CX/CX /CU/D3 /D6 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8 /DB /D3/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D3/CU /CT/D5/D9/CP/D0 /D6/CP/CS/CX/CX/CU/D3 /D6 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8 /DB /D3/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D3/CU /CT/D5/D9/CP/D0 /D6/CP/CS/CX/CX /CU/D3 /D6 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8 /DB /D3/B9/AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D3/CU /CT/D5/D9/CP/D0 /D6/CP/CS/CX/CX/D6< /BL/BC/DF /BI/BI/BC /D2/D1 /B4/CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7/BN /D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT /CP/D2/CS/CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/B5/D6< /BC. /BE/BE /D1/D1/B8 /BV/C4 /BP /BL/BH/B1 /B4/CS/CX/D6/CT/CR/D8 /D8/CT/D7/D8/D7 /D3/CU /C6/CT/DB/D8/D3/D2/B3/D7 /D0/CP /DB/BN /CR/CX/D8/CT/CS/CX/D2 /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D6/CT/DA/CX/CT/DB/B5 /BL/BF /BL/BF/BL/BF /BL/BF/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 TESTS OF CONSERVATION LAWS Updated June 2008 by L. Wolfenstein (Carnegie-Mellon Uni- versity), T.G. Trippe (LBNL), and C.-J. Lin (LBNL). In keeping with the current interest in tests of conservation laws, we collect together a Table of experimental limits onall weak and electromagnetic decays, mass diﬀerences, andmoments, and on a few reactions, whose observation would violate conservation laws. The Table is given only in the full Review of Particle Physics , not in the Particle Physics Booklet. For the beneﬁt of Booklet readers, we include the best limitsfrom the Table in the following text. Limits in this text are forCL=90% unless otherwise speciﬁed. The Table is in two parts:“Discrete Space-Time Symmetries,” i.e.,C,P,T,CP,a n d CPT; and “Number Conservation Laws,” i.e., lepton, baryon, hadronic ﬂavor, and charge con servation. The references for these data can be found in the the Particle Listings in theReview . A discussion of these tests follows. CPTINVARIANCE General principles of relativistic ﬁeld theory require invari- ance under the combined transformation CPT. The simplest tests of CPT invariance are the equality of the masses and lifetimes of a particle and its antiparticle. The best test comesfrom the limit on the mass diﬀerence between K 0and K0.A n y such diﬀerence contributes to the CP-violating parameter /epsilon1. Assuming CPT invariance, φ/epsilon1, the phase of /epsilon1should be very close to 44◦. (See the review “ CPViolation in KLdecay” in this edition.) In contrast, if the entire source of CPviolation inK0decays were a K0− K0mass diﬀerence, φ/epsilon1would be 44◦+9 0◦. Assuming that there is no other source of CPT violation than this mass diﬀerence, it is possible to deduce that[1] m K0−mK0≈2(mK0 L−mK0 S)|η|(2 3φ+−+1 3φ00−φSW) sinφSW, where φSW=( 4 3.51±0.05)◦, the superweak angle. Using our best values of the CP-violation parameters, we get |(m K0− mK0)/mK0|≤0.8×10−18at CL=90%. Limits can also be placed on speciﬁc CPT-violating decay amplitudes. Given the small value of (1 −|η00/η+−|), the value of φ00−φ+−provides am e a s u r eo f CPT violation in K0 L→2πdecay. Results from CERN [1] and Fermilab [2] indicate no CPT-violating eﬀect. CPAND TINVARIANCE Given CPT invariance, CPviolation and Tviolation are equivalent. The original evidence for CP violation came from the measurement of |η+−|=|A(K0 L→π+π−)/A(K0 S →π+π−)|=( 2.233±0.012)×10−3. This could be explained in terms of K0– K0mixing, which also leads to the asymmetry [Γ(K0 L→π−e+ν)−Γ(K0 L→π+e− ν)]/[sum] = (0 .334±0.007)%. Evidence for CPviolation in the kaon decay amplitude comes from the measurement of (1 −|η00/η+−|)/3=Re(/epsilon1/prime//epsilon1)= (1.65±0.26)×10−3. In the Standard Model much larger CP- violating eﬀects are expected. The ﬁrst of these, which is associ-ated with B– Bmixing, is the parameter sin(2β)n o wm e a s u r e dquite accurately to be 0 .678±0.025. A number of other CP- violating observables are being measured in Bdecays; direct evidence for CPviolation in the Bdecay amplitude comes from the asymmetry [Γ( B0→K−π+)−Γ(B0→K+π−)]/[sum] = −0.101±0.015. Direct tests of Tviolation are much more dif- ﬁcult; a measurement by CPLEAR of the diﬀerence betweenthe oscillation probabilities of K 0to K0and K0toK0is related to Tviolation [3]. Other searches for CPorTviola- tion involve eﬀects that are expected to be unobservable in theStandard Model. The most sensi tive are probably the searches for an electric dipole moment of the neutron, measured to be <2.9×10 −26ecm, and the electron (0 .07±0.07)×10−26ecm. A nonzero value requires both PandTviolation. CONSERVATION OF LEPTON NUMBERS Present experimental evidence and the standard electroweak theory are consistent with the absolute conservation of threeseparate lepton numbers: electron number L e, muon number Lµ, and tau number Lτ, except for the eﬀect of neutrino mixing associated with neutrino masses. Searches for violations are ofthe following types: a) ∆L= 2 for one type of charged lepton. The best limit comes from the search for n eutrinoless double beta decay (Z,A)→(Z+2,A)+e −+e−. The best laboratory limit is t1/2>1.9×1025yr (CL=90%) for76Ge. b) Conversion of one charged-lepton type to another. For purely leptonic processes, the best limits are on µ→eγ andµ→3e,m e a s u r e da sΓ ( µ→eγ)/Γ(µ→all)<1.2×10−11 and Γ( µ→3e)/Γ(µ→all)<1.0×10−12. For semileptonic processes, the best limit comes from the coherent conver- sion process in a muonic atom, µ−+(Z,A)→e−+(Z,A), measured as Γ( µ−Ti→e−Ti)/Γ(µ−Ti→all)<4.3×10−12. Of special interest is the case in which the hadronic ﬂa-vor also changes, as in K L→eµandK+→π+e−µ+, measured as Γ( KL→eµ)/Γ(KL→all)<4.7×10−12and Γ(K+→π+e−µ+)/Γ(K+→all)<1.3×10−11. Limits on the conversion of τintoeorµare found in τdecay and are much less stringent than those for µ→econ- version, e.g.,Γ (τ→µγ)/Γ(τ→all)<6.8×10−8and Γ(τ→eγ)/Γ(τ→all)<1.1×10−7. c) Conversion of one type of charged lepton into another type of charged antilepton. T h ec a s em o s ts t u d i e d isµ−+(Z,A)→e++(Z−2,A), the strongest limit being Γ(µ−Ti→e+Ca)/Γ(µ−Ti→all)<3.6×10−11. d) Neutrino oscillations. If neutrinos have mass, then it is expected even in the standard electroweak theory that the lepton numbers are not separately conserved, as a consequence of lepton mixing analogous to Cabibbo quark mixing. However,if the only source of lepton-number violation is the mixing oflow-mass neutrinos then processes such as µ→eγare expected to have extremely small unobservable probabilities. For smallneutrino masses, the lepton-number violation would be observedﬁrst in neutrino oscillations, which have been the subject ofextensive experimental searches. Strong evidence for neutrino mixing has come from atmospheric and solar neutrinos. The /BL/BG /BL/BG/BL/BG /BL/BG/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 SNO experiment has detected the total ﬂux of neutrinos from the sun measured via neutral current interactions and found itgreater than the ﬂux of ν e. This conﬁrms previous indications of a deﬁcit of νeand can be explained by oscillations with ∆(m2)=( 8 .0±0.3)×10−5eV2. Evidence for such oscillations for reactor νhas been found by the KAMLAND detector. In addition, underground detector s observing neutrinos produced by cosmic rays in the atmosphere have found a factor of2 deﬁciency of upward going ν µcompared to downward. This provides compelling evidence for νµdisappearance, for which the most probable explanation is νµ→ντoscillations with nearly maximal mixing and ∆( m2) of the order 0.0019–0.0030 eV2. CONSERVATION OF HADRONIC FLAVORS In strong and electromagnetic interactions, hadronic ﬂa- vor is conserved, i.e.the conversion of a quark of one ﬂavor (d, u, s, c, b, t ) into a quark of another ﬂavor is forbidden. In the Standard Model, the weak interactions violate these conser- vation laws in a manner described by the Cabibbo-Kobayashi- Maskawa mixing (see the section “Cabibbo-Kobayashi-Maskawa Mixing Matrix”). The way in which these conservation laws are violated is tested as follows: (a)∆S=∆Qrule. In the strangeness-changing semilep- tonic decay of strange particles , the strangeness change equals the change in charge of the hadr ons. Tests come from limits on decay rates such as Γ( Σ+→ne+ν)/Γ(Σ+→all)<5×10−6, and from a detailed analysis of KL→πeν, which yields the parameter x,m e a s u r e dt ob e( R e x,I mx)=(−0.002±0.006, 0.0012±0.0021). Corresponding rules are ∆ C=∆Qand ∆ B =∆Q. (b) Change of ﬂavor by two units. In the Standard Model this occurs only in second-order weak interactions. The classic example is ∆ S=2v i a K0− K0mixing, which is directly measured by m(KL)−m(KS)=( 0 .5292±0.0009) ×1010¯hs−1. The ∆ B= 2 transitions in the B0andB0 ssystems via mixing are also well established. The measured mass diﬀerences between the eigenstates are ( mB0 H−mB0 L)=( 0 .507±0.005)×1012¯hs−1 and (mB0 sH−mB0 sL)=( 1 7 .77±0.12)×1012¯hs−1. There is now strong evidence of ∆ C= 2 transition in the charm sector with the mass diﬀerence mD0 H−mD0 L=( 2.37+0.66 −0.71)×1010¯hs−1.A l l results are consistent with the second-order calculations in the Standard Model. (c) Flavor-changing neutral currents. In the Standard Model the neutral-current inte ractions do not change ﬂavor. The low rate Γ( KL→µ+µ−)/Γ(KL→all) = (6 .84±0.11)× 10−9puts limits on such interactions; the nonzero value for this rate is attributed to a combination of the weak andelectromagnetic interactions. The best test should come fromK +→π+ν ν, which occurs in the Standard Model only as a second-order weak process with a branching fraction of (0.4 to 1.2) ×10−10. Recent results, including observa- tion of two events, yields Γ( K+→π+ν ν)/Γ(K+→all) =( 1.5+1.3 −0.9)×10−10[4]. Limits for charm-changing or bottom- changing neutral currents are much less stringent: Γ( D0→ µ+µ−)/Γ(D0→all)<1.3×10−6and Γ( B0→µ+µ−)/Γ(B0→ all)<1.5×10−8. One cannot isolate ﬂavor-changing neutral current (FCNC) eﬀects in non leptonic decays. For example, the FCNC transition s→d+( u+u)i se q u i v a l e n tt ot h e charged-current transition s→u+( u+d). Tests for FCNC are therefore limited to hadron decays into lepton pairs. Such decays are expected only in second-order in the electroweak coupling in the Standard Model. References 1. R. Carosi et al., Phys. Lett. B237 , 303 (1990). 2. A. Alavi-Harati et al., Phys. Rev. D67, 012005 (2003); B. Schwingenheuer et al., Phys. Rev. Lett. 74, 4376 (1995). 3. A. Angelopoulos et al., Phys. Lett. B444 , 43 (1998); L. Wolfenstein, Phys. Rev. Lett. 83, 911 (1999). 4. V.V. Anisimovsky et al., Phys. Rev. Lett. 93, 031801 (2004). /CC/BX/CB/CC/CB /C7/BY /BW/C1/CB/BV/CA/BX/CC/BX /CB/C8 /BT /BV/BX/B9/CC/C1/C5/BX /CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /CC/BX/CB/CC/CB /C7/BY /BW/C1/CB/BV/CA/BX/CC/BX /CB/C8 /BT /BV/BX/B9/CC/C1/C5/BX /CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/CC/BX/CB/CC/CB /C7/BY /BW/C1/CB/BV/CA/BX/CC/BX /CB/C8 /BT /BV/BX/B9/CC/C1/C5/BX /CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /CC/BX/CB/CC/CB /C7/BY /BW/C1/CB/BV/CA/BX/CC/BX /CB/C8 /BT /BV/BX/B9/CC/C1/C5/BX /CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BV/C0/BT/CA/BZ/BX /BV/C7/C6/C2/CD/BZ/BT /CC/C1/C7/C6 /B4 /BV /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /BV/C0/BT/CA/BZ/BX /BV/C7/C6/C2/CD/BZ/BT /CC/C1/C7/C6 /B4 /BV /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/BV/C0/BT/CA/BZ/BX /BV/C7/C6/C2/CD/BZ/BT /CC/C1/C7/C6 /B4 /BV /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX /BV/C0/BT/CA/BZ/BX /BV/C7/C6/C2/CD/BZ/BT /CC/C1/C7/C6 /B4 /BV /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX/A0/B4π /BC→ /BFγ /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BD× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1 η /BV /B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 π /B7π−π /BC/D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4/BC. /BC/BL± /BC. /BD/BJ/B5× /BD/BC− /BE π /B7π−π /BC/D7/CT/DC/D8/CP/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4/BC. /BD/BK± /BC. /BD/BI/B5× /BD/BC− /BE π /B7π−π /BC/D5/D9/CP/CS/D6/CP/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4− /BC. /BD/BJ± /BC. /BD/BJ/B5× /BD/BC− /BE π /B7π−γ /D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4/BC. /BL± /BC. /BG/B5× /BD/BC− /BE π /B7π−γ /D4/CP /D6/CP/D1/CT/D8/CT/D6 β /B4 /BW /B9/DB /CP/DA/CT/B5 − /BC. /BC/BE± /BC. /BC/BJ /B4/CB /BP /BD/BA/BF/B5/A0/B4η→π /BCγ /B5/BB/A0/D8/D3/D8/CP/D0< /BL× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η→π /BCπ /BCγ /B5/BB/A0/D8/D3/D8/CP/D0< /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η→π /BCπ /BCπ /BCγ /B5/BB/A0/D8/D3/D8/CP/D0< /BI× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η→ /BFγ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BG× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BH× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4ω /B4/BJ/BK/BE/B5 →ηπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4ω /B4/BJ/BK/BE/B5 → /BFπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BF× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/CR /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /D3/CU η/prime/B4/BL/BH/BK/B5 /BC. /BC/BD/BH± /BC. /BC/BD/BK/CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CU/D3 /D6η/prime/B4/BL/BH/BK/B5 → π /B7π−γ /CS/CT/CR/CP /DD− /BC. /BC/BD± /BC. /BC/BG/A0/B4η/prime/B4/BL/BH/BK/B5 →π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BD. /BG× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/prime/B4/BL/BH/BK/B5 →η /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BE. /BG× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/prime/B4/BL/BH/BK/B5 → /BFγ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/prime/B4/BL/BH/BK/B5 →µ /B7µ−π /BC/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BI. /BC× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/prime/B4/BL/BH/BK/B5 →µ /B7µ−η /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CP /CL< /BD. /BH× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C2/ψ /B4/BD /CB /B5→γγ /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1 /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BL/BH /BL/BH/BL/BH /BL/BH/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /C8 /BT/CA/C1/CC/CH /B4 /C8 /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX /C8 /BT/CA/C1/CC/CH /B4 /C8 /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX/C8 /BT/CA/C1/CC/CH /B4 /C8 /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /C8 /BT/CA/C1/CC/CH /B4 /C8 /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/CT /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /B4/BC. /BC/BJ± /BC. /BC/BJ/B5× /BD/BC− /BE/BI/CT /CR/D1 µ /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /B4/BF. /BJ± /BF. /BG/B5× /BD/BC− /BD/BL/CT /CR/D1/CA/CT/B4 /CSτ /BPτ /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/B5 − /BC. /BE/BE /D8/D3 /BC . /BG/BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP/BL/BH/B1/A0/B4η→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4η→π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4η→ /BGπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BL× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/prime/B4/BL/BH/BK/B5 →π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/prime/B4/BL/BH/BK/B5 →π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BL× /BD/BC− /BG/B8 /BV /C4/BP/BL /BC /B1/A0/B4η/CR /B4/BD /CB /B5→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BJ× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/CR /B4/BD /CB /B5→π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BI× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/CR /B4/BD /CB /B5→ /C3 /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BI× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/CR /B4/BD /CB /B5→ /C3 /BC/CB /C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BE× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/D4 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BC. /BH/BG× /BD/BC− /BE/BF/CT /CR/D1/D2 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BC. /BE/BL× /BD/BC− /BE/BH/CT /CR /D1 /B8 /BV /C4/BP/BL /BC /B1/A3 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BD. /BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/CC/C1/C5/BX /CA/BX/CE/BX/CA/CB/BT/C4 /B4 /CC /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX /CC/C1/C5/BX /CA/BX/CE/BX/CA/CB/BT/C4 /B4 /CC /B5/C1 /C6 /CE /BT/CA/C1/BT/C6/BV/BX/CC/C1/C5/BX /CA/BX/CE/BX/CA/CB/BT/C4 /B4 /CC /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /CC/C1/C5/BX /CA/BX/CE/BX/CA/CB/BT/C4 /B4 /CC /B5 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/CT /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /B4/BC. /BC/BJ± /BC. /BC/BJ/B5× /BD/BC− /BE/BI/CT /CR/D1 µ /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /B4/BF. /BJ± /BF. /BG/B5× /BD/BC− /BD/BL/CT /CR/D1 µ /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CT /B7/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /D2/D3 /D6/D1/CP/D0 /D8/D3/D4/D0/CP/D2/CT /D3/CU µ /D7/D4/CX/D2/B8 /CT /B7/D1/D3/D1/CT/D2/D8/D9/D1 /B4− /BE± /BK/B5× /BD/BC− /BF α/prime/BB /BT /B4/BC± /BG/B5× /BD/BC− /BF β/prime/BB /BT /B4/BD± /BH/B5× /BD/BC− /BF/CA/CT/B4 /CSτ /BPτ /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/B5 − /BC. /BE/BE /D8/D3 /BC . /BG/BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP/BL/BH/B1/C8T /CX/D2 /C3 /B7→π /BCµ /B7νµ /B4− /BD. /BJ± /BE. /BH/B5× /BD/BC− /BF/C8T /CX/D2 /C3 /B7→µ /B7νµγ /B4− /BC. /BI± /BD. /BL/B5× /BD/BC− /BE/C1/D1/B4ξ /B5/CX /D2 /C3 /B7→π /BCµ /B7νµ /CS/CT/CR/CP /DD /B4/CU/D6/D3/D1/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5− /BC. /BC/BC/BI± /BC. /BC/BC/BK/CP/D7/DD/D1/D1/CT/D8/D6/DD /BT/CC /CX/D2 /C3 /BC/B9 /C3 /BC/D1/CX/DC/CX/D2/CV /B4/BI. /BI± /BD. /BI/B5× /BD/BC− /BF/C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /CS/CT/CR/CP /DD /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5 − /BC. /BC/BC/BJ± /BC. /BC/BE/BI/BT/CC /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/BC. /BC/BE± /BC. /BC/BJ/BT/CC /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BD± /BC. /BC/BJ/BT/CC /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/D7 /CJ /CQ /CL− /BC. /BC/BG± /BC. /BC/BJ/D4 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BC. /BH/BG× /BD/BC− /BE/BF/CT /CR/D1/D2 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BC. /BE/BL× /BD/BC− /BE/BH/CT /CR /D1 /B8 /BV /C4/BP/BL /BC /B1/D2→ /D4/CT− ν/CT /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 φ/BT /CE /B8 /D4/CW/CP/D7/CT /D3/CU /CV/BT /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CV/CE /CJ /CR /CL /B4/BD/BK/BC. /BC/BI± /BC. /BC/BJ/B5◦/D8/D6/CX/D4/D0/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /BW /B4− /BG± /BI/B5× /BD/BC− /BG/A3 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 < /BD. /BH× /BD/BC− /BD/BI/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/D8/D6/CX/D4/D0/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /BW /CU/D3 /D6 /A6−→/D2/CT− ν/CT /BC. /BD/BD± /BC. /BD/BC/BV/C8 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /BV/C8 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/BV/C8 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /BV/C8 /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/CA/CT/B4 /CS /DB τ /B5 < /BC. /BH/BC× /BD/BC− /BD/BJ/CT /CR /D1 /B8 /BV /C4/BP/BL /BH /B1/C1/D1/B4 /CS /DB τ /B5 < /BD. /BD× /BD/BC− /BD/BJ/CT /CR/D1/B8 /BV/C4 /BP /BL/BH/B1/A0/B4η→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4η→π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4η→ /BGπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BL× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/prime/B4/BL/BH/BK/B5 →π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4η/prime/B4/BL/BH/BK/B5 →π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BL× /BD/BC− /BG/B8 /BV /C4/BP/BL /BC /B1/C3±→π±π /B7π−/D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BB/CP/DA/CT/D6/CP/CV/CT /B4/BC. /BC/BK± /BC. /BD/BE/B5/B1/C3±→π±π /BCπ /BC/D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BB/CP/DA/CT/D6/CP/CV/CT /B4/BC. /BC± /BC. /BI/B5/B1/C3±→π±π /BCγ /D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BB/CP/DA/CT/D6/CP/CV/CT /B4/BC. /BL± /BF. /BF/B5/B1/C3±→π±π /B7π−/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7/CV− /B5 /B4− /BD. /BH± /BE. /BE/B5× /BD/BC− /BG/C3±→π±π /BCπ /BC/B4 /CV/B7− /CV− /B5/BB/B4 /CV/B7 /B7 /CV− /B5 /B4/BD. /BK± /BD. /BK/B5× /BD/BC− /BG/A1/B4 /C3± πµµ /B5/BP /A0/B4 /C3 /B7 πµµ /B5− /A0/B4 /C3− πµµ /B5 /A0/B4 /C3 /B7 πµµ /B5/B7/A0/B4 /C3− πµµ /B5− /BC. /BC/BE± /BC. /BD/BE/BT/CB /BP/CJ/A0 /B4 /C3 /BC/CB→π−/CT /B7ν/CT /B5/B9 /A0 /B4 /C3 /BC/CB→ π /B7/CT− ν/CT /B5/CL /BB/CB /CD /C5 /B4/BE± /BD/BC/B5× /BD/BC− /BF/C1/D1/B4η/B7− /BC /B5 /BP /C1/D1/B4/BT/B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/B5− /BC. /BC/BC/BE± /BC. /BC/BC/BL/C1/D1/B4η/BC/BC/BC /B5 /BP /C1/D1/B4 /BT /B4 /C3 /BC/CB→ π /BCπ /BCπ /BC/B5/BB /BT /B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/B5 /B4− /BC. /BD± /BD. /BI/B5× /BD/BC− /BE/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle < /BC. /BC/BD/BK/B8 /BV/C4 /BP /BL/BC/B1/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/CB→π /B7π−/CT /B7/CT−/B4− /BD± /BG/B5/B1/A0/B4 /C3 /BC/CB→ /BFπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/D0/CX/D2/CT/CP /D6 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /CY /CU/D3 /D6 /C3 /BC/C4→π /B7π−π /BC/BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK/D5/D9/CP/CS/D6/CP/D8/CX/CR /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /CU /CU/D3 /D6 /C3 /BC/C4→π /B7π−π /BC/BC. /BC/BC/BG± /BC. /BC/BC/BI /vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ< /BC. /BF/B8 /BV/C4 /BP /BL/BC/B1 /vextendsingle/vextendsingle/CVE /BD/vextendsingle/vextendsingle/CU/D3 /D6 /C3 /BC/C4→π /B7π−γ< /BC. /BE/BD/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CS /CL< /BF. /BK× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CS /CL< /BE. /BK× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CT /CL< /BE. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±− /BC. /BC/BC/BL± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3∓/BEπ±/B5/CX /D2 /BW±− /BC. /BC/BC/BH± /BC. /BC/BD/BC/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/CX /D2 /BW±/BC. /BC/BD/BC± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/CX /D2 /BW±/BC. /BC/BC/BF± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/CX /D2 /BW±/BC. /BC/BC/BD± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/CX /D2 /BW±/BC. /BC/BJ± /BC. /BC/BI/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±/BC. /BC/BC/BI± /BC. /BC/BC/BJ/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/CX /D2 /BW±/BC. /BC/BC/BH± /BC. /BC/BD/BJ/BTCP /B4φπ±/B5/CX /D2 /BW±− /BC. /BC/BC/BD± /BC. /BC/BD/BH/BT/BV/C8 /B4π /B7π−π±/B5/CX /D2 /BW±− /BC. /BC/BE± /BC. /BC/BG/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±− /BC. /BC/BG± /BC. /BC/BJ/BT/BV/C8 /B4 /C3 /B7/C3−/B5/CX /D2 /BW /BC/B8 /BW /BC/B4/BC. /BD± /BC. /BH/B5× /BD/BC− /BE/B4/CB /BP /BD/BA/BG/B5/BT/BV/C8 /B4 /C3 /BC/CB /C3 /BC/CB /B5/CX /D2 /BW /BC/B8 /BW /BC− /BC. /BE/BF± /BC. /BD/BL/BT/BV/C8 /B4π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC/B4/BC. /BC± /BC. /BH/B5× /BD/BC− /BE/BT/BV/C8 /B4π /BCπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC± /BC. /BC/BH/BT/BV/C8 /B4π /B7π−π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC/BG± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3 /BC/CBφ /B5/CX /D2 /BW /BC/B8 /BW /BC− /BC. /BC/BF± /BC. /BC/BL/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC/BD± /BC. /BC/BD/BF/BT/BV/C8 /B4 /C3±π∓/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BE/BE± /BC. /BC/BF/BE/BT/BV/C8 /B4 /C3∓π±π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC/BE± /BC. /BC/BC/BL/BT/BV/C8 /B4 /C3±π∓π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC± /BC. /BC/BH/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC− /BC. /BC/BC/BL /B7/BC. /BC/BE/BI − /BC. /BC/BI/BD/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2/BW /BC→ /C3∗−π /B7/B8 /BW /BC→ /C3∗ /B7π−< /BF. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2/BW /BC→ /C3∗ /B7π−/B8 /BW /BC→ /C3∗−π /B7< /BJ. /BK× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BG. /BK× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BL. /BE× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BI. /BK× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BD/BF. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BE/BH. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BL. /BC× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BI. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC< /BE/BK. /BG× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BH/B1/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC− /BC. /BC/BE± /BC. /BC/BG/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC− /BC. /BC/BK± /BC. /BC/BJ/BTCP /B4 /C3±/C3 /BC/CB /B5/CX /D2 /BW±/D7→ /C3±/C3 /BC/CB /BC. /BC/BG/BL± /BC. /BC/BE/BF/BTCP /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±/D7→ /C3 /B7/C3−π±/BC. /BC/BC/BF± /BC. /BC/BD/BG/BTCP /B4 /C3 /B7/C3−π±π /BC/B5/CX /D2 /BW±/D7→/C3 /B7/C3−π±π /BC− /BC. /BC/BI± /BC. /BC/BG/BTCP /B4 /C3 /BC/CB /C3∓/BEπ±/B5/CX /D2 /BW /B7/D7→ /C3 /BC/CB /C3−/BEπ /B7/B8/BW−/D7→ /C3 /BC/CB /C3 /B7/BEπ−− /BC. /BC/BD± /BC. /BC/BG/BTCP /B4π /B7π−π±/B5/CX /D2 /BW±/D7→π /B7π−π±/BC. /BC/BE± /BC. /BC/BH/BTCP /B4π±η /B5/CX /D2 /BW±/D7→π±η − /BC. /BC/BK± /BC. /BC/BH/BTCP /B4π±η/prime/B5/CX /D2 /BW±/D7→π±η/prime− /BC. /BC/BI± /BC. /BC/BG/BTCP /B4 /C3±π /BC/B5/CX /D2 /BW±/D7→ /C3±π /BC/BC. /BC/BE± /BC. /BE/BL/BTCP /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±/D7→ /C3 /BC/CBπ±/BC. /BE/BJ± /BC. /BD/BD/BTCP /B4 /C3±η /B5/CX /D2 /BW±/D7→ /C3±η − /BC. /BE/BC± /BC. /BD/BK/BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5 /CX/D2 /BW±/D7→ /C3±η/prime/B4/BL/BH/BK/B5 − /BC. /BE± /BC. /BG/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /BC. /BC/BD/BJ± /BC. /BC/BD/BI /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5 /BC. /BC/BL± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5 − /BC. /BC/BG/BK± /BC. /BC/BF/BF/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5 − /BC. /BC/BE/BH± /BC. /BC/BE/BG/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BC. /BC/BK± /BC. /BE/BD /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BL/BI /BL/BI/BL/BI /BL/BI/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5 − /BC. /BC/BC/BL± /BC. /BC/BF/BF/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BC. /BH± /BC. /BH/BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5 − /BC. /BC/BC/BK± /BC. /BC/BC/BK/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5 /BC. /BC/BF/BH± /BC. /BC/BE/BG/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5 /BC. /BC/BD/BJ± /BC. /BC/BE/BI/BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /BC. /BC/BJ± /BC. /BC/BG/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5 /BC. /BL /B7/BC. /BK − /BC. /BI/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5 − /BC. /BE± /BC. /BI/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5 /BC. /BF/BC /B7/BC. /BF/BC − /BC. /BE/BI/BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5 − /BC. /BC/BE± /BC. /BD/BH/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5 /BC. /BE/BE± /BC. /BD/BG /B4/CB /BP /BD/BA/BG/B5/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5 − /BC. /BC/BL± /BC. /BD/BC/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5 − /BC. /BC/BD/BG± /BC. /BC/BD/BH/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5 − /BC. /BC/BE± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5 − /BC. /BC/BL± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 − /BC. /BC/BL± /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5 − /BC. /BD/BH± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5 /BC. /BD/BF± /BC. /BF/BD/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 − /BC. /BC/BK± /BC. /BE/BD/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 − /BC. /BF± /BC. /BG/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5 /BC. /BC/BC/BL± /BC. /BC/BE/BL /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5 /BC. /BC/BE/BJ± /BC. /BC/BF/BE/BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5 /BC. /BC/BD/BI± /BC. /BC/BD/BL/BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5 − /BC. /BE/BJ± /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BC. /BC/BE± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5 /BC. /BC/BE± /BC. /BC/BH/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5 /BC. /BC/BG± /BC. /BE/BL/BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5 − /BC. /BC/BK± /BC. /BD/BC /B4/CB /BP /BD/BA/BK/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5 /BC. /BC/BE/BF± /BC. /BC/BF/BD /B4/CB /BP /BD/BA/BE/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5 − /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /B4/CB /BP /BD/BA/BD/B5/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5 /BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL/BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5 /BC. /BC/BC± /BC. /BC/BJ /B4/CB /BP /BE/BA/BG/B5/BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5 /BC. /BC/BD± /BC. /BD/BJ/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BC. /BE/BC± /BC. /BF/BD/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5 /BC. /BD/BE± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5 − /BC. /BC/BG± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5 − /BC. /BC/BD/BJ± /BC. /BC/BF/BC/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5 − /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5 − /BC. /BC/BD± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5 − /BC. /BD/BF± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5 /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5 − /BC. /BC/BD± /BC. /BC/BK/BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5 − /BC. /BC/BJ± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5 /BC. /BC/BC± /BC. /BE/BH/BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5 /BC. /BC/BE± /BC. /BD/BD/BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5 − /BC. /BC/BK± /BC. /BD/BF/BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5 − /BC. /BC/BG± /BC. /BC/BI/BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5 /BC. /BC/BG± /BC. /BD/BK/BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5 − /BC. /BD/BI± /BC. /BC/BJ /B4/CB /BP /BD/BA/BD/B5/BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5 /BC. /BE/BD± /BC. /BD/BH/BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5 /BC. /BC/BD± /BC. /BD/BI/BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5 /BC. /BC/BC± /BC. /BC/BG/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5 − /BC. /BD/BI± /BC. /BC/BJ/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BC. /BF/BE± /BC. /BD/BG/BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5 /BC. /BD/BJ± /BC. /BD/BJ/CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5 /B4− /BC. /BD± /BD. /BG/B5× /BD/BC− /BF/BT/CC/ /BV/C8 /BC. /BC/BC/BH± /BC. /BC/BD/BK/BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 − /BC. /BC/BI± /BC. /BC/BL /B4/CB /BP /BD/BA/BJ/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 − /BC. /BD/BC/BD± /BC. /BC/BD/BH/BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5 /BC. /BD/BL± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5 − /BC. /BC/BK± /BC. /BE/BG /B4/CB /BP /BD/BA/BJ/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5 /BC. /BC/BJ± /BC. /BD/BD/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5 − /BC. /BC/BH± /BC. /BD/BG/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5 /BC. /BC/BJ± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5 /BC. /BC/BD± /BC. /BC/BH/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5 − /BC. /BC/BD± /BC. /BC/BI/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5 /BC. /BE± /BC. /BG/BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5 /BC. /BD/BJ± /BC. /BD/BH /BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5 /BC. /BC/BK± /BC. /BD/BE /B4/CB /BP /BE/BA/BC/B5/BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5 − /BC. /BD/BI± /BC. /BE/BF /B4/CB /BP /BD/BA/BJ/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5 − /BC. /BC/BK± /BC. /BD/BH/BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5 /BC. /BD/BD± /BC. /BD/BG/BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5 − /BC. /BC/BE± /BC. /BD/BC/BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 /BC. /BE/BF± /BC. /BD/BF/CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 − /BC. /BH/BH± /BC. /BE/BD/BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /BC. /BC/BD± /BC. /BE/BI /B4/CB /BP /BE/BA/BC/B5/CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 − /BC. /BJ/BG± /BC. /BD/BL/BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BC. /BC/BE± /BC. /BD/BC/CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 − /BC. /BI/BJ± /BC. /BD/BK/BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 − /BC. /BC/BH± /BC. /BD/BG/CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 − /BC. /BJ/BE± /BC. /BE/BC/BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BC. /BE± /BC. /BJ/CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 − /BD. /BK± /BD. /BD/BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 − /BC. /BG± /BC. /BH/B4 /CB/BP/BF /BA /BD /B5/CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 − /BC. /BK/BD± /BC. /BE/BL /B4/CB /BP /BD/BA/BD/B5/BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 − /BC. /BD/BD± /BC. /BE/BC/CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 − /BC. /BI/BL± /BC. /BE/BH/BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 − /BC. /BC/BG± /BC. /BE/BC /B4/CB /BP /BE/BA/BH/B5/CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 /BC. /BG/BF± /BC. /BD/BJ /B4/CB /BP /BD/BA/BH/B5/BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 − /BC. /BE/BH± /BC. /BF/BD /B4/CB /BP /BD/BA/BI/B5/CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 /BC. /BF/BH± /BC. /BE/BL/BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 − /BC. /BC/BF± /BC. /BE/BI /B4/CB /BP /BD/BA/BL/B5/CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 − /BC. /BC/BE± /BC. /BE/BD /B4/CB /BP /BD/BA/BD/B5/BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 − /BC. /BD/BH± /BC. /BD/BI /B4/CB /BP /BD/BA/BD/B5/CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 − /BC. /BG± /BC. /BH/B4 /CB/BP/BE /BA /BH /B5/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /BC. /BC/BJ± /BC. /BC/BK/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 − /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC/BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 − /BC. /BC/BD± /BC. /BD/BE/CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 /BC. /BF/BL± /BC. /BD/BJ/BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /BC. /BD/BG± /BC. /BD/BD/CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /BC. /BF/BK± /BC. /BD/BL/BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 /BC. /BC± /BC. /BG /B4/CB /BP /BE/BA/BD/B5/CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 − /BC. /BC/BD± /BC. /BF/BC/BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 − /BC. /BD/BE± /BC. /BF/BC /B4/CB /BP /BD/BA/BK/B5/CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 − /BC. /BE/BJ± /BC. /BE/BI/BVππ /B4 /BU /BC→π /B7π−/B5 − /BC. /BF/BK± /BC. /BD/BJ /B4/CB /BP /BE/BA/BI/B5/CBππ /B4 /BU /BC→π /B7π−/B5 − /BC. /BI/BD± /BC. /BC/BK/BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5 − /BC. /BG/BK± /BC. /BF/BC/BVρπ /B4 /BU /BC→ρ /B7π−/B5 /BC. /BC/BD± /BC. /BD/BG /B4/CB /BP /BD/BA/BL/B5/CBρπ /B4 /BU /BC→ρ /B7π−/B5 /BC. /BC/BD± /BC. /BC/BL/A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5 /BC. /BF/BJ± /BC. /BC/BK/A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5 − /BC. /BC/BH± /BC. /BD/BC/BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 − /BC. /BD± /BC. /BJ/CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 /BC. /BD± /BC. /BG/BVρρ /B4 /BU /BC→ρ /B7ρ−/B5 − /BC. /BC/BH± /BC. /BD/BF/CBρρ /B4 /BU /BC→ρ /B7ρ−/B5 − /BC. /BC/BI± /BC. /BD/BJ /vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5 < /BC. /BE/BH/B8 /BV/C4 /BP /BL/BH/B1/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 − /BC. /BC/BF/BJ± /BC. /BC/BD/BE/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 − /BC. /BC/BC/BI± /BC. /BC/BD/BI/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 − /BC. /BC/BG/BI± /BC. /BC/BE/BF/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 − /BC. /BC/BE/BE± /BC. /BC/BE/BD/BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5 γ /B5 − /BC. /BC/BD/BC± /BC. /BC/BE/BK/BT/BV/C8 /B4 /BU→ /D7γ /B5 /BC. /BC/BD± /BC. /BC/BG/BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5 − /BC. /BE/BE± /BC. /BE/BI/A0/B4η/CR /B4/BD /CB /B5→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BJ× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/CR /B4/BD /CB /B5→π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BI× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/CR /B4/BD /CB /B5→ /C3 /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BI× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4η/CR /B4/BD /CB /B5→ /C3 /BC/CB /C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BE× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1 /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BL/BJ /BL/BJ/BL/BJ /BL/BJ/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /bracketleftbig α− /B4 /A3 /B5/B7α/B7 /B4 /A3 /B5/bracketrightbig/BB/bracketleftbig α− /B4 /A3 /B5−α/B7 /B4 /A3 /B5/bracketrightbig/BC. /BC/BD/BE± /BC. /BC/BE/BD/CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5/B7α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /B4/BC± /BJ/B5× /BD/BC− /BG/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 Ꜳ−→ /A3/C3−/B8 Ꜳ /B7→ /A3/C3 /B7− /BC. /BC/BE± /BC. /BD/BF/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−− /BC. /BC/BJ± /BC. /BF/BD/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT /BC. /BC/BC± /BC. /BC/BG/BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C7/BU/CB/BX/CA/CE/BX/BW /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C7/BU/CB/BX/CA/CE/BX/BW/BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C7/BU/CB/BX/CA/CE/BX/BW /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C7/BU/CB/BX/CA/CE/BX/BW/CA/CT/B4/epsilon1 /B5 /B4/BD. /BH/BL/BI± /BC. /BC/BD/BF/B5× /BD/BC− /BF/CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD/D7/BT/C4 /BP/DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /BT/C4 /B4µ /B5 /CP/D2/CS/BT/C4 /B4 /CT /B5 /B4/BC. /BF/BF/BE± /BC. /BC/BC/BI/B5/B1/BT/C4 /B4µ /B5/BP /CJ /A0 /B4 π−µ /B7νµ /B5 − /A0/B4π /B7µ− νµ /B5/CL/BB/D7/D9/D1 /B4/BC. /BF/BC/BG± /BC. /BC/BE/BH/B5/B1/BT/C4 /B4 /CT /B5/BP /CJ /A0 /B4 π−/CT /B7ν/CT /B5 − /A0/B4π /B7/CT− ν/CT /B5/CL/BB/D7/D9/D1 /B4/BC. /BF/BF/BG± /BC. /BC/BC/BJ/B5/B1/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /C3 /BC/C4→ /BEπ /CS/CT/CR/CP /DD /vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→ /BEπ /BC/B5/BB/BT/B4 /C3 /BC/CB→ /BEπ /BC/B5/vextendsingle/vextendsingle /B4/BE. /BE/BE/BE± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−/B5/vextendsingle/vextendsingle /B4/BE. /BE/BF/BF± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B5/BB/BF /B4/BE. /BE/BE/BL± /BC. /BC/BD/BE/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BJ/B5 /vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/CJ /CU /CL /BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /B4/CB /BP /BD/BA/BI/B5/CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD −/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B5/BB/BF /CJ /CU /CL /B4/BD. /BI/BH± /BC. /BE/BI/B5× /BD/BC− /BF/B4 /CB/BP/BD /BA /BI /B5/BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC φ/B7− /B8 /D4/CW/CP/D7/CT /D3/CU η/B7− /B4/BG/BF. /BH/BD± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5 φ/BC/BC /B8 /D4/CW/CP/D7/CT /D3/CU η/BC/BC /B4/BG/BF. /BH/BE± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5 φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF /B4/BG/BF. /BH/BD± /BC. /BC/BH/B5◦/B4/CB /BP /BD/BA/BD/B5/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC φ/B7− /B8 /D4/CW/CP/D7/CT /D3/CU η/B7− /B4/BG/BF. /BG± /BC. /BJ/B5◦/B4/CB /BP /BD/BA/BF/B5 φ/BC/BC /B8 /D4/CW/CP/D7/CT /D3/CU η/BC/BC /B4/BG/BF. /BJ± /BC. /BK/B5◦/B4/CB /BP /BD/BA/BE/B5 φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF /B4/BG/BF. /BH± /BC. /BJ/B5◦/B4/CB /BP /BD/BA/BF/B5/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/B4/BD/BF. /BJ± /BD. /BH/B5/B1 β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−− /BC. /BD/BL± /BC. /BC/BJ γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/BC. /BC/BD± /BC. /BD/BD /B4/CB /BP /BD/BA/BI/B5/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ /CS/CT/CR/CP /DD /vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−γ /B8 /BV/C8/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−γ /B5/vextendsingle/vextendsingle /B4/BE. /BF/BH± /BC. /BC/BJ/B5× /BD/BC− /BF φ/B7−γ /BP /D4/CW/CP/D7/CT /D3/CU η/B7−γ /B4/BG/BG± /BG/B5◦/A0/B4 /C3 /BC/C4→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CV /CL /B4/BD. /BL/BI/BI± /BC. /BC/BD/BC/B5× /BD/BC− /BF/B4/CB /BP /BD/BA/BI/B5/A0/B4 /C3 /BC/C4→π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BK. /BI/BH± /BC. /BC/BI/B5× /BD/BC− /BG/B4 /CB/BP/BD /BA /BK /B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 − /BC. /BD/BC/BD± /BC. /BC/BD/BH/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /BU /BC→ /C2/ψ /C3 /BC/CB/D7/CX/D2/B4/BEβ /B5 /BC. /BI/BJ/BK± /BC. /BC/BE/BH/BV/C8/CC /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /BV/C8/CC /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/BV/C8/CC /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /BV/C8/CC /C1/C6/CE /BT/CA/C1/BT/C6/BV/BX/B4 /D1/CF /B7− /D1/CF− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT− /BC. /BC/BC/BE± /BC. /BC/BC/BJ/B4 /D1/CT /B7− /D1/CT− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT< /BK× /BD/BC− /BL/B8 /BV /C4/BP/BL /BC /B1 /vextendsingle/vextendsingle/D5/CT /B7 /B7 /D5/CT−/vextendsingle/vextendsingle/slashbig/CT < /BG× /BD/BC− /BK/B4 /CV/CT /B7− /CV/CT− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT /B4− /BC. /BH± /BE. /BD/B5× /BD/BC− /BD/BE/B4τµ /B7−τµ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4/BE± /BK/B5× /BD/BC− /BH/B4 /CVµ /B7− /CVµ− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT /B4− /BC. /BD/BD± /BC. /BD/BE/B5× /BD/BC− /BK/B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT< /BE. /BK× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/B4 /D1π /B7− /D1π− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4/BE± /BH/B5× /BD/BC− /BG/B4τπ /B7−τπ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4/BI± /BJ/B5× /BD/BC− /BG/B4 /D1/C3 /B7− /D1/C3− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4− /BC. /BI± /BD. /BK/B5× /BD/BC− /BG/B4τ/C3 /B7−τ/C3− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4/BC. /BD/BD± /BC. /BC/BL/B5/B1 /B4/CB /BP /BD/BA/BE/B5/C3±→µ±νµ /D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BB/CP/DA/CT/D6/CP/CV/CT /B4− /BC. /BH± /BC. /BG/B5/B1/C3±→π±π /BC/D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BB/CP/DA/CT/D6/CP/CV/CT /CJ /CW /CL /B4/BC. /BK± /BD. /BE/B5/B1 δ /CX/D2 /C3 /BC− /C3 /BC/D1/CX/DC/CX/D2/CV/D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CUδ /B4/BE. /BF± /BE. /BJ/B5× /BD/BC− /BG/CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /D3/CUδ /B4/BC. /BG± /BE. /BD/B5× /BD/BC− /BH/CA/CT/B4/DD/B5/B8 /C3e /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4/BC. /BG± /BE. /BH/B5× /BD/BC− /BF /CA/CT/B4/DC− /B5/B8 /C3/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4− /BE. /BL± /BE. /BC/B5× /BD/BC− /BF /vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT /CJ /CX /CL< /BK× /BD/BC− /BD/BL/B8 /BV/C4 /BP /BL/BC/B1/B4/A0/C3 /BC− /A0 /C3 /BC /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4/BK± /BK/B5× /BD/BC− /BD/BK/D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT φ/BC/BC−φ/B7− /B4/BC. /BE± /BC. /BG/B5◦/CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE /B4− /BF± /BF/BH/B5× /BD/BC− /BI/BT/BV/C8/CC /B4 /C3∓π±/B5/CX /D2 /BW /BC/B8 /BW /BC/BC. /BC/BC/BK± /BC. /BC/BC/BK/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4 /CJ /CY /CL< /BE× /BD/BC− /BL/B8 /BV/C4 /BP /BL/BC/B1/B4/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/DF /D5p /D1/D4 /B5/BB /D5/D4 /D1/D4 /B4− /BL± /BL/B5× /BD/BC− /BD/BD /vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/slashbig/CT /CJ /CY /CL< /BE× /BD/BC− /BL/B8 /BV/C4 /BP /BL/BC/B1/B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4 /B4− /BE. /BI± /BE. /BL/B5× /BD/BC− /BF/B4 /D1/D2− /D1 /D2 /B5/BB /D1/D2 /B4/BL± /BH/B5× /BD/BC− /BH/B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3 /B4− /BC. /BD± /BD. /BD/B5× /BD/BC− /BH/B4/CB /BP /BD/BA/BI/B5/B4τ/A3−τ /A3 /B5/BBτ/A3− /BC. /BC/BC/BD± /BC. /BC/BC/BL/B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7 /B4− /BC. /BI± /BD. /BE/B5× /BD/BC− /BF/B4µ/A6 /B7 /B7µ /A6− /B5/slashbig µ/A6 /B7 /BC. /BC/BD/BG± /BC. /BC/BD/BH/B4 /D1/A4−− /D1 /A4 /B7 /B5/BB /D1/A4− /B4− /BF± /BL/B5× /BD/BC− /BH/B4τ/A4−−τ /A4 /B7 /B5/BBτ/A4− − /BC. /BC/BD± /BC. /BC/BJ/B4µ/A4− /B7µ /A4 /B7 /B5/BB/vextendsingle/vextendsingleµ/A4−/vextendsingle/vextendsingle/B7/BC. /BC/BD± /BC. /BC/BH/B4 /D1Ꜳ−− /D1 Ꜳ /B7 /B5/BB /D1Ꜳ− /B4− /BD± /BK/B5× /BD/BC− /BH/B4τꜲ−−τ Ꜳ /B7 /B5/BBτꜲ− − /BC. /BC/BC/BE± /BC. /BC/BG/BC /CC/BX/CB/CC/CB /C7/BY /C6/CD/C5/BU/BX/CA /BV/C7/C6/CB/BX/CA/CE /BT /CC/C1/C7/C6 /C4/BT /CF/CB /CC/BX/CB/CC/CB /C7/BY /C6/CD/C5/BU/BX/CA /BV/C7/C6/CB/BX/CA/CE /BT /CC/C1/C7/C6 /C4/BT /CF/CB/CC/BX/CB/CC/CB /C7/BY /C6/CD/C5/BU/BX/CA /BV/C7/C6/CB/BX/CA/CE /BT /CC/C1/C7/C6 /C4/BT /CF/CB /CC/BX/CB/CC/CB /C7/BY /C6/CD/C5/BU/BX/CA /BV/C7/C6/CB/BX/CA/CE /BT /CC/C1/C7/C6 /C4/BT /CF/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA/C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D1/CT/CP/D2/D7 /D7/CT/D4/CP /D6/CP/D8/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/D3/CU /CT/CP/CR/CW /D3/CU /C4/CT /B8 /C4µ /B8 /C4τ /BA/A0/B4 /CI→ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BJ× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1/A0/B4 /CI→ /CT±τ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BL. /BK× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1/A0/B4 /CI→µ±τ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BE× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BH/B1 σ /B4 /CT /B7/CT−→ /CT±τ∓/B5/BBσ /B4 /CT /B7/CT−→ µ /B7µ−/B5< /BK. /BL× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1 σ /B4 /CT /B7/CT−→µ±τ∓/B5/BBσ /B4 /CT /B7/CT−→ µ /B7µ−/B5< /BG. /BC× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1/D0/CX/D1/CX/D8 /D3/D2 µ−→ /CT−/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 σ /B4µ− /BF/BE/CB→ /CT− /BF/BE/CB/B5 /BB σ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5< /BJ× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1 σ /B4µ−/CC/CX→ /CT−/CC/CX/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5< /BG. /BF× /BD/BC− /BD/BE/B8 /BV/C4 /BP /BL/BC/B1 σ /B4µ−/C8/CQ→ /CT−/C8/CQ/B5 /BB σ /B4µ−/C8/CQ→ /CR/CP/D4/D8/D9/D6/CT/B5< /BG. /BI× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1/D0/CX/D1/CX/D8 /D3/D2 /D1/D9/D3/D2/CX/D9/D1 → /CP/D2/D8/CX/D1/D9/D3/D2/CX/D9/D1/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CA/CV /BP /BZ/BV /BB /BZ/BY< /BC. /BC/BC/BF/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4µ−→ /CT−ν/CT νµ /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D0 /CL< /BD. /BE× /BD/BC− /BE/B8 /BV/C4 /BP /BL/BC/B1/A0/B4µ−→ /CT−γ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1/A0/B4µ−→ /CT−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BD/BE/B8 /BV/C4 /BP /BL/BC/B1/A0/B4µ−→ /CT−/BEγ /B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BE× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−γ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−γ /B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BK× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−π /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BC× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−π /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−/C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BI× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−/C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BL× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−η /B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BE× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−η /B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BH× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−ρ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BF× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−ρ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BK× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−ω /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−ω /B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BL× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BK× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−/C3∗/B4/BK/BL/BE/B5 /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BL× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT− /C3∗/B4/BK/BL/BE/B5 /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BJ× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ− /C3∗/B4/BK/BL/BE/B5 /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−η/prime/B4/BL/BH/BK/B5 /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ−η/prime/B4/BL/BH/BK/B5 /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT−φ /B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BF× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1 /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BL/BK /BL/BK/BL/BK /BL/BK/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /A0/B4τ−→µ−φ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BI× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BJ× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT /B7µ−µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BF× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ /B7/CT−/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−π /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−π−/C3 /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−/C3 /BC/CB /C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−/C3 /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−π /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BI× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−π−/C3 /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−/C3 /BC/CB /C3 /BC/CB /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BG× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−/C3 /B7/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BH× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BH× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−π /BCπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−ηη /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−ηη /B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BC× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−π /BCη /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BG× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→µ−π /BCη /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BF/B8/BV /C4 /BP /BL /BH /B1/A0/B4τ−→µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/B5/BB/A0/D8/D3/D8/CP/D0< /BH× /BD/BC− /BF/B8 /BV /C4/BP/BL /BH /B1/C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C6/BX/CD/CC/CA/C1/C6/C7/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C6/BX/CD/CC/CA/C1/C6/C7/CB/C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C6/BX/CD/CC/CA/C1/C6/C7/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C6/BX/CD/CC/CA/C1/C6/C7/CB/CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3/D7/D7/CX/D2 /BE/B4/BEθ/BD/BE /B5 /BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG/A1/D1 /BE/BE/BD /B4/BK. /BC± /BC. /BF/B5× /BD/BC− /BH/CT/CE /BE/BT /D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /C6/CT/D9/D8/D6/CX/D2/D3/D7/CC/CW/CT /D6/CP/D2/CV/CT/D7 /CQ /CT/D0/D3 /DB/CU/D3 /D6/D7 /CX /D2 /BE/B4/BEθ/BE/BF /B5 /CP/D2/CS /A1 /D1 /BE/BF/BE /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D8/CW/CT /D4 /D6/D3/CY/CT/CR/D8/CX/D3/D2/D7/D3/D2/D8/D3 /D8/CW/CT /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /CP/DC/CT/D7 /D3/CU/D8/CW/CT /BL/BC/B1 /BV/C4 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5/B9/A1 /D1 /BE/BF/BE /D4/D0/CP/D2/CT/BA/D7/CX/D2 /BE/B4/BEθ/BE/BF /B5 > /BC. /BL/BE/A1/D1 /BE/BF/BE /CJ /D1 /CL /BD. /BL/D8 /D3/BF . /BC× /BD/BC− /BF/CT/CE /BE/A0/B4π /B7→µ /B7ν/CT /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D2 /CL< /BK. /BC× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4π /B7→µ−/CT /B7/CT /B7ν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4π /BC→µ /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BK× /BD/BC− /BD/BC/B8/BV /C4 /BP/BL /BC /B1/A0/B4π /BC→µ−/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BG× /BD/BC− /BL/B8/BV /C4 /BP /BL /BC /B1/A0/B4π /BC→µ /B7/CT−/B7µ−/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BJ/BE× /BD/BC− /BK/B8/BV /C4 /BP/BL /BC /B1/A0/B4η→µ /B7/CT−/B7µ−/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI× /BD/BC− /BI/B8 /BV /C4/BP/BL /BC /B1/A0/B4η/prime/B4/BL/BH/BK/B5 → /CTµ /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BJ× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /C3 /B7→µ−ν /CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /C3 /B7→µ /B7ν/CT /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D2 /CL< /BG× /BD/BC− /BF/B8 /BV /C4/BP/BL /BC /B1/A0/B4 /C3 /B7→π /B7µ /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BD/BD/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /C3 /B7→π /B7µ−/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BE× /BD/BC− /BD/BC/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /C3 /BC/C4→ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BG. /BJ× /BD/BC− /BD/BE/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /C3 /BC/C4→ /CT±/CT±µ∓µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BG. /BD/BE× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BCµ±/CT∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BI. /BE× /BD/BC− /BL/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7→π /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BF. /BG× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7→ /C3 /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BI. /BK× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→µ±/CT∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BK. /BD× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BK. /BI× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→η /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BC× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /B7π−/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BH× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ρ /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BG. /BL× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ω /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BE× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−/C3 /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BK× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→φ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BF. /BG× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3 /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BC× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−π /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BH. /BH/BF× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BK. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→π /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BI. /BD× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3 /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BI. /BF× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/parenleftbig/C3 /B7µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0< /BJ/BJ× /BD/BC− /BI/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BU /B7→π /B7/CT /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BG× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π /B7/CT−µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BG× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BJ× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3 /B7/CT /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BD× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3 /B7/CT−µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3 /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BD× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3 /B7µ±τ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BJ× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1 /A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BL× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BL. /BE× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→π /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /C3 /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BF× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BK× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→ /CT±τ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BD. /BD× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC→µ±τ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BF. /BK× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→ /D7/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BE. /BE× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→π /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BE× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→ρ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→ /C3/CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BK× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /CZ /CL< /BI. /BD× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0< /BK. /BF× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C2/ψ /B4/BD /CB /B5→ /CT±µ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C2/ψ /B4/BD /CB /B5→ /CT±τ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BF× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C2/ψ /B4/BD /CB /B5→µ±τ∓/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/CC/C7/CC /BT/C4 /C4/BX/C8/CC/C7/C6 /C6/CD/C5/BU/BX/CA /CC/C7/CC /BT/C4 /C4/BX/C8/CC/C7/C6 /C6/CD/C5/BU/BX/CA/CC/C7/CC /BT/C4 /C4/BX/C8/CC/C7/C6 /C6/CD/C5/BU/BX/CA /CC/C7/CC /BT/C4 /C4/BX/C8/CC/C7/C6 /C6/CD/C5/BU/BX/CA/CE/CX/D3/D0/CP/D8/CX/D3/D2 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CP/D0/D7/D3 /CX/D1/D4/D0/CX/CT/D7 /DA/CX/D3/D0/CP/D8/CX/D3/D2/D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/A0/B4 /CI→ /D4/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1/A0/B4 /CI→ /D4µ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BH/B1/D0/CX/D1/CX/D8 /D3/D2 µ−→ /CT /B7/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 σ /B4µ− /BF/BE/CB→ /CT /B7/BF /BE/CB/CX∗/B5/BB σ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5< /BL× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1 σ /B4µ− /BD/BE/BJ/C1→ /CT /B7 /BD/BE/BJ/CB/CQ∗/B5/BB σ /B4µ− /BD/BE/BJ/C1→ /CP/D2/DD/D8/CW/CX/D2/CV/B5< /BF× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1 σ /B4µ−/CC/CX→ /CT /B7/BV/CP/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5< /BF. /BI× /BD/BC− /BD/BD/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT /B7π−π−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ /B7π−π−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT /B7π−/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /CT /B7/C3−/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ /B7π−/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→µ /B7/C3−/C3−/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /D4γ /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /D4π /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /D4 /BEπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BF× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /D4η /B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BL× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /D4π /BCη /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /A3π−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BE× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4τ−→ /A3π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/D8/BD/BB/BE /B4 /BJ/BI/BZ/CT→ /BJ/BI/CB/CT /B7 /BE /CT−/B5 > /BD. /BL× /BD/BC /BE/BH/DD/D6/B8 /BV/C4 /BP /BL/BC/B1/A0/B4π /B7→µ /B7 ν/CT /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D2 /CL< /BD. /BH× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /B7→π−µ /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BC× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /B7→π−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BG× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /B7→π−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D2 /CL< /BF. /BC× /BD/BC− /BL/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /B7→µ /B7 ν/CT /B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D2 /CL< /BF. /BF× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /B7→π /BC/CT /B7 ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BF× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→π−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BI× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→π−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BK× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→π−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BC× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→ρ−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BI× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→ /C3−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BH× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→ /C3−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→ /C3−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /B7→ /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BH× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→π−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD/BE× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→π−π−µ /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→ /C3−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC/BI× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→ /C3−π−µ /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BL× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→ /C3−/C3−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH/BE× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BW /BC→ /C3−/C3−µ /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BL. /BG× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1 /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BL/BL /BL/BL/BL/BL /BL/BL/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /A0/B4 /BW /BC→π−π−/CT /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BL× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−π−/CT /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BD/BK× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→ /C3−/C3−/CT /B7µ /B7/B7 /CR/BA/CR/BA/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BJ× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→π−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BL× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→π−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→π−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BF× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BF× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BK× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ρ−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BI× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ρ−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BC× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ρ−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BF× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BC× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BK× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BF× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5−/CT /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BG× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /A4−→ /D4µ−µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BG× /BD/BC− /BK/B8 /BV /C4/BP/BL /BC /B1/A0/B4 /A3 /B7/CR→ /A6−µ /B7µ /B7/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BC× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/BU/BT/CA/CH/C7/C6 /C6/CD/C5/BU/BX/CA /BU/BT/CA/CH/C7/C6 /C6/CD/C5/BU/BX/CA/BU/BT/CA/CH/C7/C6 /C6/CD/C5/BU/BX/CA /BU/BT/CA/CH/C7/C6 /C6/CD/C5/BU/BX/CA/A0/B4 /CI→ /D4/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BI/B8/BV /C4 /BP /BL /BH /B1/A0/B4 /CI→ /D4µ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BI/B8/BV /C4 /BP /BL /BH /B1/A0/B4τ−→ /D4γ /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /D4π /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /D4 /BEπ /BC/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /D4η /B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BL× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /D4π /BCη /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /A3π−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BE× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4τ−→ /A3π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/D4 /D1/CT/CP/D2 /D0/CX/CU/CT > /BE. /BD× /BD/BC /BE/BL/DD /CT/CP /D6/D7/B8 /BV/C4 /BP /BL/BC/B1/BT /CU/CT/DB /CT/DC/CP/D1/D4/D0/CT/D7 /D3/CU /D4 /D6/D3/D8/D3/D2 /D3 /D6 /CQ /D3/D9/D2/CS /D2/CT/D9/D8/D6/D3/D2 /CS/CT/CR/CP /DD /CU/D3/D0/D0/D3 /DB/BA /BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/CP/D2/DD /D3/D8/CW/CT/D6 /D2/D9/CR/D0/CT/D3/D2/CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/B8 /D7/CT/CT /D8/CW/CT /BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BA τ /B4 /C6→ /CT /B7π /B5 > /BD/BH/BK /B4 /D2 /B5/B8> /BD/BI/BC/BC /B4 /D4 /B5× /BD/BC /BF/BC/DD /CT/CP /D6/D7/B8/BV/C4 /BP /BL/BC/B1 τ /B4 /C6→µ /B7π /B5 > /BD/BC/BC /B4 /D2 /B5/B8> /BG/BJ/BF /B4 /D4 /B5× /BD/BC /BF/BC/DD /CT/CP /D6/D7/B8/BV/C4 /BP /BL/BC/B1 τ /B4 /C6→ /CT /B7/C3 /B5 > /BD/BJ /B4 /D2 /B5/B8> /BD/BH/BC /B4 /D4 /B5× /BD/BC /BF/BC/DD /CT/CP /D6/D7/B8/BV/C4 /BP /BL/BC/B1 τ /B4 /C6→µ /B7/C3 /B5 > /BE/BI /B4 /D2 /B5/B8> /BD/BE/BC /B4 /D4 /B5× /BD/BC /BF/BC/DD /CT/CP /D6/D7/B8/BV/C4 /BP /BL/BC/B1/D0/CX/D1/CX/D8 /D3/D2 /D2 /D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /B4/CU/D6/CT/CT /D2 /B5 > /BC. /BK/BI× /BD/BC /BK/D7/B8 /BV/C4 /BP /BL/BC/B1/D0/CX/D1/CX/D8 /D3/D2 /D2 /D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /B4/CQ /D3/D9/D2/CS /D2 /B5 /CJ /D3 /CL> /BD. /BE× /BD/BC /BK/D7/B8 /BV/C4 /BP /BL/BC/B1/BX/C4/BX/BV/CC/CA/C1/BV /BV/C0/BT/CA/BZ/BX /B4 /C9 /B5 /BX/C4/BX/BV/CC/CA/C1/BV /BV/C0/BT/CA/BZ/BX /B4 /C9 /B5/BX/C4/BX/BV/CC/CA/C1/BV /BV/C0/BT/CA/BZ/BX /B4 /C9 /B5 /BX/C4/BX/BV/CC/CA/C1/BV /BV/C0/BT/CA/BZ/BX /B4 /C9 /B5/CT→ν/CTγ /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CJ /D4 /CL> /BG. /BI× /BD/BC /BE/BI/DD/D6/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /D2→ /D4ν/CT ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BK× /BD/BC− /BE/BJ/B8/BV /C4 /BP/BI /BK /B1/A1 /CB /BP/A1 /C9 /CA/CD/C4/BX /A1 /CB /BP/A1 /C9 /CA/CD/C4/BX/A1 /CB /BP/A1 /C9 /CA/CD/C4/BX /A1 /CB /BP/A1 /C9 /CA/CD/C4/BX/CE/CX/D3/D0/CP/D8/CX/D3/D2/D7 /CP/D0/D0/D3 /DB /CT/CS /CX/D2 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /C3 /B7→π /B7π /B7/CT− ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /C3 /B7→π /B7π /B7µ− νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BC× /BD/BC− /BI/B8/BV /C4 /BP /BL /BH /B1/CA/CT/B4/DC/B7 /B5/B8 /C3/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6 /B4− /BC. /BL± /BF. /BC/B5× /BD/BC− /BF/DC /BP/BT /B4 /C3 /BC→π−/lscript /B7ν /B5/BB/BT/B4 /C3 /BC→π−/lscript /B7ν /B5 /BP /BT/B4/A1 /CB /BP− /A1 /C9 /B5/BB/BT/B4/A1 /CB /BP/A1 /C9 /B5/D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CU /DC − /BC. /BC/BC/BE± /BC. /BC/BC/BI/CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /D3/CU /DC /BC. /BC/BC/BD/BE± /BC. /BC/BC/BE/BD/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig < /BC. /BC/BG/BF/A0/B4 /A6 /B7→ /D2/CT /B7ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BH× /BD/BC− /BI/B8 /BV /C4/BP/BL /BC /B1/A0/B4 /A6 /B7→ /D2µ /B7νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BC× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /A4 /BC→ /A6−/CT /B7ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BL× /BD/BC− /BG/B8 /BV /C4/BP/BL /BC /B1/A0/B4 /A4 /BC→ /A6−µ /B7νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BL× /BD/BC− /BG/B8 /BV /C4/BP/BL /BC /B1 /A1 /CB /BP/BE/BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CB /BP/BE/BY /C7/CA/BU/C1/BW/BW/BX/C6/A1 /CB /BP/BE/BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CB /BP/BE/BY /C7/CA/BU/C1/BW/BW/BX/C6/BT/D0/D0/D3 /DB /CT/CS /CX/D2 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /A4 /BC→ /D4π−/B5/BB/A0/D8/D3/D8/CP/D0< /BK× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4 /BC→ /D4/CT− ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BF/A0/B4 /A4 /BC→ /D4µ− νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BF/A0/B4 /A4−→ /D2π−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BL× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4−→ /D2/CT− ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4−→ /D2µ− νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BE/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4−→ /D4π−π−/B5/BB/A0/D8/D3/D8/CP/D0< /BG× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4−→ /D4π−/CT− ν/CT /B5/BB/A0/D8/D3/D8/CP/D0< /BG× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A4−→ /D4π−µ− νµ /B5/BB/A0/D8/D3/D8/CP/D0< /BG× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 Ꜳ−→ /A3π−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BL× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A1 /CB /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /CB /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/A1 /CB /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /CB /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/BT/D0/D0/D3 /DB /CT/CS /CX/D2 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA /D1/CX/DC/CX/D2/CV/BA/D1/C3 /BC/C4− /D1/C3 /BC/CB /B4/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 × /BD/BC /BD/BC/AMh /D7− /BD/B4/CB/BP /BD/BA/BE/B5/D1/C3 /BC/C4− /D1/C3 /BC/CB /B4/BF. /BG/BK/BF± /BC. /BC/BC/BI/B5× /BD/BC− /BD/BE/C5/CT/CE/A1 /BV /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /BV /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/A1 /BV /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /BV /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/BT/D0/D0/D3 /DB /CT/CS /CX/D2 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA /D1/CX/DC/CX/D2/CV/BA /vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BPx /A0 /B4/BE. /BF/BJ /B7/BC. /BI/BI − /BC. /BJ/BD /B5× /BD/BC /BD/BC/AMh /D7− /BD/B4/A0/BW /BC/BD /DF/A0/BW /BC/BE /B5/BB/A0 /BP /BE /DD /B4/BD. /BH/BI /B7/BC. /BF/BI − /BC. /BF/BK /B5× /BD/BC− /BE/A1 /BU /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /BU /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/A1 /BU /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ /A1 /BU /BP /BE /CE/C1/BT /C5/C1/CG/C1/C6/BZ/BT/D0/D0/D3 /DB /CT/CS /CX/D2 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA /D1/CX/DC/CX/D2/CV/BA χ/CS /BC. /BD/BK/BJ/BK± /BC. /BC/BC/BE/BG/A1 /D1/BU /BC /BP /D1/BU /BC/C0− /D1/BU /BC/C4 /B4/BC. /BH/BC/BJ± /BC. /BC/BC/BH/B5× /BD/BC /BD/BE/AMh /D7− /BD/DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC /BC. /BJ/BJ/BI± /BC. /BC/BC/BK/A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /B4/BD/BJ. /BJ/BJ± /BC. /BD/BE/B5× /BD/BC /BD/BE/AMh /D7− /BD/DC/D7 /BP/A1 /D1/BU /BC/D7 /BB/A0/BU /BC/D7 /BE/BI. /BD± /BC. /BH χ/D7 /BC. /BG/BL/BL/BE/BJ ± /BC. /BC/BC/BC/BC/BF/A1 /CB /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CB /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/A1 /CB /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CB /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /C3 /B7→π /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BE. /BK/BK± /BC. /BD/BF/B5× /BD/BC− /BJ/A0/B4 /C3 /B7→π /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BK. /BD± /BD. /BG/B5× /BD/BC− /BK/B4/CB /BP /BE/BA/BJ/B5/A0/B4 /C3 /B7→π /B7ν ν /B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BH /B7/BD. /BF − /BC. /BL /B5× /BD/BC− /BD/BC/A0/B4 /C3 /B7→π /B7π /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BF× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/CB→µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/CB→ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/CB→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D5 /CL /B4/BF. /BC /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL/A0/B4 /C3 /BC/CB→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BE. /BL /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL/A0/B4 /C3 /BC/C4→µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BI. /BK/BG± /BC. /BD/BD/B5× /BD/BC− /BL/A0/B4 /C3 /BC/C4→ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BL /B7/BI − /BG /B5× /BD/BC− /BD/BE/A0/B4 /C3 /BC/C4→π /B7π−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D6 /CL /B4/BF. /BD/BD± /BC. /BD/BL/B5× /BD/BC− /BJ/A0/B4 /C3 /BC/C4→π /BCπ /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BI× /BD/BC− /BL/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→µ /B7µ−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BE. /BI/BL± /BC. /BE/BJ/B5× /BD/BC− /BL/A0/B4 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BF. /BH/BI± /BC. /BE/BD/B5× /BD/BC− /BK/A0/B4 /C3 /BC/C4→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BK× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BK× /BD/BC− /BD/BC/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BD× /BD/BC− /BJ/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /C3 /BC/C4→π /BCπ /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BJ× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /A6 /B7→ /D4/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ× /BD/BC− /BI/A0/B4 /A6 /B7→ /D4µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BL /B7/BL − /BK /B5× /BD/BC− /BK /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA /BD/BC/BC /BD/BC/BC/BD/BC/BC /BD/BC/BC/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7 /A1 /BV /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /BV /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/A1 /BV /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /BV /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /BW /B7→π /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BJ. /BG× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7→π /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BL× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7→ρ /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BI× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→γγ /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BJ× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BF× /BD/BC− /BI/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BH× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→η /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ηµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BF× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /B7π−/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BJ/BF× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→ρ /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→π /B7π−µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BC× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ρ /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ω /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ωµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BF× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−/C3 /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BD/BH× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→φ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BE× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−/C3 /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BF× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→φµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BD× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /BC→ /C3−π /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BK/BH× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→ /C3−π /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BH/BL× /BD/BC− /BG/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BW /BC→π /B7π−π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BK. /BD× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3 /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3 /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BI× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BW /B7/D7→ /C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /A3 /B7/CR→ /D4µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BG× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A1 /BU /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /BU /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/A1 /BU /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /BU /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /BU /B7→π /B7/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BK× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BK× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→π /B7ν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BC× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D7 /CL /B4/BG. /BG /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/B4/CB /BP /BD/BA/BD/B5/A0/B4 /BU /B7→ /C3 /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BG. /BL± /BD. /BC/B5× /BD/BC− /BJ/A0/B4 /BU /B7→ /C3 /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BF. /BL /B7/BD. /BC − /BC. /BL /B5× /BD/BC− /BJ/A0/B4 /BU /B7→ /C3 /B7 νν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ρ /B7ν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D7 /CL /B4/BJ± /BH/B5× /BD/BC− /BJ/A0/B4 /BU /B7→K∗ /B4/BK/BL/BE/B5 /B7ν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BK± /BK/B5× /BD/BC− /BJ/A0/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BK /B7/BI − /BG /B5× /BD/BC− /BJ/A0/B4 /BU /BC→γγ /B5/BB/A0/D8/D3/D8/CP/D0< /BI. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BD/BF× /BD/BC− /BJ/B8/BV /C4 /BP/BL /BC /B1/A0/B4 /BU /BC→ /CT /B7/CT−γ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BH× /BD/BC− /BK/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→µ /B7µ−γ /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→τ /B7τ−/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BD× /BD/BC− /BF/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→π /BC/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BE× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→π /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→π /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BG× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→π /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BD× /BD/BC− /BJ/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→ /C3 /BC/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D7 /CL /B4/BE. /BL /B7/BD. /BI − /BD. /BF /B5× /BD/BC− /BJ/A0/B4 /BU /BC→ /C3 /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BD. /BI× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→ρ /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BG× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→ /C3 /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BF /B7/BD. /BI − /BD. /BD /B5× /BD/BC− /BJ/A0/B4 /BU /BC→ /C3 /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BH. /BJ /B7/BE. /BE − /BD. /BK /B5× /BD/BC− /BJ/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D7 /CL /B4/BL. /BH± /BD. /BK/B5× /BD/BC− /BJ/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BC/BG /B7/BC. /BF/BH − /BC. /BF/BD /B5× /BD/BC− /BI/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /B5× /BD/BC− /BI/A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BG× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→φν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BK× /BD/BC− /BH/B8/BV /C4 /BP /BL /BC /B1/A0/B4 /BU /BC→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/BB/A0/D8/D3/D8/CP/D0< /BE. /BE× /BD/BC− /BG/B8/BV /C4 /BP /BL /BC /B1 /A0/B4 /BU /BC→ν νγ /B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BJ× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU→ /D7/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BG. /BJ± /BD. /BF/B5× /BD/BC− /BI/A0/B4 /BU→ /D7µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BG. /BF± /BD. /BE/B5× /BD/BC− /BI/A0/B4 /BU→ /D7/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /CJ /D7 /CL /B4/BG. /BH± /BD. /BC/B5× /BD/BC− /BI/A0/B4 /BU→ /C3/CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BF. /BK /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/A0/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BD/BF± /BC. /BE/BJ/B5× /BD/BC− /BI/A0/B4 /BU→ /C3µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BG. /BE /B7/BC. /BL − /BC. /BK /B5× /BD/BC− /BJ/A0/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BD. /BC/BF /B7/BC. /BE/BI − /BC. /BE/BF /B5× /BD/BC− /BI/A0/B4 /BU→ /C3/lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BF. /BL± /BC. /BJ/B5× /BD/BC− /BJ/B4/CB /BP /BD/BA/BE/B5/A0/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 /lscript /B7/lscript−/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BL. /BG± /BD. /BK/B5× /BD/BC− /BJ/B4/CB /BP /BD/BA/BD/B5/A0/B4 /CQ→µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BG/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→γγ /B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BF× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BG. /BJ× /BD/BC− /BK/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→ /CT /B7/CT−/B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BG× /BD/BC− /BH/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/B5/BB/A0/D8/D3/D8/CP/D0< /BF. /BE× /BD/BC− /BI/B8 /BV/C4 /BP /BL/BC/B1/A0/B4 /BU /BC/D7→φν ν /B5/BB/A0/D8/D3/D8/CP/D0< /BH. /BG× /BD/BC− /BF/B8 /BV/C4 /BP /BL/BC/B1/A1 /CC /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CC /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/A1 /CC /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6 /A1 /CC /BP /BD /CF/BX/BT/C3 /C6/BX/CD/CC/CA/BT/C4 /BV/CD/CA/CA/BX/C6/CC /BY /C7/CA/BU/C1/BW/BW/BX/C6/BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/B4 /D8→ /CI/D5 /B4 /D5 /BP /D9 /B8 /CR /B5/B5/BB/A0/D8/D3/D8 /CP/D0 /CJ /D8 /CL< /BD/BF. /BJ× /BD/BC− /BE/B8 /BV/C4 /BP /BL/BH/B1/C6/C7/CC/BX/CB/C1/D2 /D8/CW/CX/D7 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BM/CF/CW/CT/D2 /CP /D5/D9/CP/D2/D8/CX/D8 /DD /CW/CP/D7 /CK/B4/CB /BP... /B5Ꜽ /D8/D3 /CX/D8/D7 /D6/CX/CV/CW/D8/B8 /D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DD /CW/CP/D7/CQ /CT/CT/D2 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D8/CW/CT /CK/D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6Ꜽ /CB/B8 /CS/CT/AC/D2/CT/CS /CP/D7 /CB /BP/radicalbig χ /BE/ /B4 /C6− /BD/B5/B8 /DB/CW/CT/D6/CT /C6/CX/D7 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D9/D7/CT/CS /CX/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D2/CV /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DD /BA /CF /CT /CS/D3 /D8/CW/CX/D7/DB/CW/CT/D2 /CB> /BD/B8 /DB/CW/CX/CR/CW /D3/CU/D8/CT/D2 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8/BA/CF/CW/CT/D2 /CB> /BD. /BE/BH/B8 /DB /CT /CP/D0/D7/D3 /D7/CW/D3 /DB /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/D2 /CX/CS/CT/D3/CV/D6/CP/D1 /D3/CU /D8/CW/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BY /D3 /D6/D1 /D3 /D6/CT /CP/CQ /D3/D9/D8 /CB/B8 /D7/CT/CT /D8/CW/CT /C1/D2/D8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/CJ /CP /CL /BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA/CJ /CQ /CL /CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /B4/CR/D3/D1/D4/D0/CX/CR/CP/D8/CT/CS/B5 /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /BA/CJ /CR /CL /CC/CX/D1/CT/B9/D6/CT/DA/CT/D6/D7/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D6/CT/D5/D9/CX/D6/CT/D7 /D8/CW/CX/D7 /D8/D3 /CQ /CT /BC◦/D3 /D6 /BD/BK/BC◦/BA/CJ /CS /CL /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CJ /CT /CL /CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CX/D2 /D0/CT/CP/CS/CX/D2/CV /D3 /D6/CS/CT/D6/BA /CC /CT/D7/D8 /D3/CU /CS/CX/D6/CT/CR/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CX/D2/CR/CT /D8/CW/CT /CX/D2/B9/CS/CX/D6/CT/CR/D8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D2/CS /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA/CJ /CU /CL/CA /CT /B4/epsilon1/prime/BB/epsilon1 /B5/BP/epsilon1/prime/BB/epsilon1 /D8/D3 /CP /DA/CT/D6/DD /CV/D3 /D3 /CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2 /D4 /D6/D3/DA/CX/CS/CT/CS /D8/CW/CT /D4/CW/CP/D7/CT/D7 /D7/CP/D8/CX/D7/CU/DD/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CJ /CV /CL /CC/CW/CX/D7 /D1/D3 /CS/CT /CX/D2/CR/D0/D9/CS/CT/D7 /CV/CP/D1/D1/CP/D7 /CU/D6/D3/D1 /CX/D2/D2/CT/D6 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CQ/D9/D8 /D2/D3/D8 /D8/CW/CT /CS/CX/D6/CT/CR/D8/CT/D1/CX/D7/D7/CX/D3/D2 /D1/D3 /CS/CT /C3 /BC/C4→π /B7π−γ /B4/BW/BX/B5/BA/CJ /CW /CL /C6/CT/CV/D0/CT/CR/D8/CX/D2/CV /D4/CW/D3/D8/D3/D2 /CR/CW/CP/D2/D2/CT/D0/D7/BA /CB/CT/CT/B8 /CT/BA/CV/BA /B8/BT /BA /C8 /CP/CX/D7 /CP/D2/CS /CB/BA/BU/BA /CC /D6/CT/CX/D1/CP/D2/B8 /C8/CW/DD/D7/BA/CA/CT/DA/BA /BW/BD/BE /BW/BD/BE/BW/BD/BE /BW/BD/BE/B8 /BE/BJ/BG/BG /B4/BD/BL/BJ/BH/B5/BA/CJ /CX /CL /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CUφ/B7− /B8φ/BC/BC /B8/vextendsingle/vextendsingleη/vextendsingle/vextendsingle/B8/vextendsingle/vextendsingle/D1/C3 /BC/C4− /D1/C3 /BC/CB/vextendsingle/vextendsingle/B8 /CP/D2/CS τ/C3 /BC/CB /B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CX/D2/D8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/D3 /CK/CC /CT/D7/D8/D7 /D3/CU /BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7/BAꜼ/CJ /CY /CL /CC/CW/CT/D7/CT /D8 /DB /D3 /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/B8 /CP/D2/CS /CQ /D3/D8/CW /D9/D7/CT /D8/CW/CT /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU/vextendsingle/vextendsingle/D5 /D4 /BB /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /BB /D1/D4 /B5/BA/CJ /CZ /CL/CC /CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /D0 /CL /BT /D8/CT/D7/D8 /D3/CU /CP/CS/CS/CX/D8/CX/DA/CT /DA/D7/BA /D1/D9/D0/D8/CX/D4/D0/CX/CR/CP/D8/CX/DA/CT /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CJ /D1 /CL /CC/CW/CT /D7/CX/CV/D2 /D3/CU /A1/D1 /BE/BF/BE /CX/D7 /D2/D3/D8 /CZ/D2/D3 /DB/D2 /CP/D8 /D8/CW/CX/D7 /D8/CX/D1/CT/BA /CC/CW/CT /D6/CP/D2/CV/CT /D5/D9/D3/D8/CT/CS /CX/D7 /CU/D3 /D6/D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT/BA/CJ /D2 /CL /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3/B9/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CJ /D3 /CL /CC/CW/CT/D6/CT /CX/D7 /D7/D3/D1/CT /CR/D3/D2/D8/D6/D3/DA/CT/D6/D7/DD /CP/CQ /D3/D9/D8 /DB/CW/CT/D8/CW/CT/D6 /D2/D9/CR/D0/CT/CP /D6 /D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CR/D3/D1/D4/D0/CX/CR/CP/D8/CT /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CU/D3 /D6 /CQ /D3/D9/D2/CS /D2/CT/D9/D8/D6/D3/D2/D7 /B4/CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT/CQ /CT/D7/D8 /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7/B5/BA /CC/CW/CT /AC/D6/D7/D8 /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /D6/CT/CP/CR/D8/D3 /D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW/CU/D6/CT/CT /D2/CT/D9/D8/D6/D3/D2/D7/BA/CJ /D4 /CL /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CQ /CT/D7/D8 /D0/CX/D1/CX/D8 /CU/D3 /D6/D8 /CW/CT /D1 /D3 /CS /CT /CT−→νγ /BA /CC/CW/CT /CQ /CT/D7/D8 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CK/CT/D0/CT/CR/D8/D6/D3/D2/CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CTꜼ /CX/D7 /BI . /BG× /BD/BC /BE/BG/DD/D6/BA/CJ /D5 /CL /CB/CT/CT /D8/CW/CT /C3 /BC/CB /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/BA/CJ /D6 /CL /CB/CT/CT /D8/CW/CT /C3 /BC/C4 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/BA/CJ /D7 /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /D8 /CL /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /D8→ /CI/D5 /B5/BB/A0/B4 /D8→ /CF/CQ /B5/BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /DB/CW/CX/D0/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CP/D7± /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/BA REVIEWS, TABLES, AND PLOTS Constants, Units, Atomic and Nuclear Properties 1. Physical constants (rev.) 103 2. Astrophysical constants (rev.) 104 3. International System of Units (SI) 1064. Periodic table of the elements (rev.) 1075. Electronic structure of the elements 1086. Atomic and nuclear properties of materials (rev.)110 7. Electromagnetic relations 112 8. Naming scheme for hadrons 114 Standard Model and Related Topics 9. Quantum chromodynamics 116 10. Electroweak model and 125 constraints on new physics (rev.) 11. The Cabibbo-Kobayashi-Maskawa 145 quark-mixing matrix (rev.) 12.CPviolation (rev.) 153 13. Neutrino Mass, Mixing, & Flavor Change (rev.) 16314. Quark model (rev.) 17215. Grand Uniﬁed Theories 180 16. Structure functions (rev.) 188 17. Fragmentation functions in e +e−202 annihilation and lepton-nucleon DIS (rev.) Astrophysics and cosmology 18. Experimental tests of gravitational theory (rev.) 21219. Big-Bang cosmology (rev.) 21720. Big-Bang nucleosynthesis (rev.) 228 21. The cosmological parameters (rev.) 232 22. Dark matter (rev.) 24123. Cosmic microwave background (rev.) 24624. Cosmic rays (rev.) 254 Experimental Methods and Colliders 25. Accelerator physics of colliders 26126. High-energy collider parameters (rev.) 26427. Passage of particles through matter (rev.) 267 28. Particle detectors (rev.) 281 29. Radioactivity and radiation protection (rev.) 31230. Commonly used radioactive sources 315 Mathematical Tools or Statistics, Monte Carlo, Group Theory 31. Probability (rev.) 31632. Statistics (rev.) 32033. Monte Carlo techniques (rev.) 330 34. Monte Carlo particle numbering scheme (rev.) 333 35. Clebsch-Gordan coeﬃcients, spherical 337 harmonics, and dfunctions 36. SU(3) isoscalar factors and representation 338 matrices 37. SU( n) multiplets and Young diagrams 339 Kinematics, Cross-Section Formulae, and Plots 38. Kinematics (rev.) 340 39. Cross-section formulae for speciﬁc proc. (rev.) 34540. Plots of cross sections and related 353 quantities (rev.)MAJOR REVIEWS IN THE PARTICLE LISTINGS Gauge and Higgs bosons The Mass of the WBoson (rev.) 386 Triple Gauge Couplings 389 Anomalous W/Z Quartic Couplings 392 TheZBoson (rev.) 393 Anomalous ZZγ,Zγγ,a n dZZV Couplings 411 Searches for Higgs Bosons (rev.) 414 TheW /primeSearches (rev.) 443 TheZ/primeSearches (rev.) 446 The Leptoquark Quantum Numbers (new) 452Axions and Other Very Light Bosons (new) 459 Leptons Muon Anomalous Magnetic Moment (rev.) 485 Muon Decay Parameters (rev.) 485τBranching Fractions (rev.) 493 τ-Lepton Decay Parameters (rev.) 493 Number of Light Neutrino Types (rev.) 523 Neutrinoless Double- βDecay (rev.) 525 Solar Neutrinos Review (rev.) 531 Quarks Quark Masses (rev.) 551 The Top Quark (rev.) 563 Free Quark Searches 577 Mesons Note on Scalar Mesons (rev.) 594Theη(1405), η(1475), f 1(1420), and f1(1510) (rev.) 641 Rare Kaon Decays (rev.) 706 K± /lscript3andK0 /lscript3Form Factors (rev.) 717 CPT Invariance Tests in Neutral Kaon Decay (new)721 CPViolation in KS→3π 727 Vud,Vus, Cabibbo Angle, and CKM Unitarity (new)733 CP-Violation in KLDecays (rev.) 741 Dalitz-Plot Analysis Formalism 771 Review of Charm Dalitz-Plot Analyses (rev.) 774 D0– D0Mixing (rev.) 783 Production and Decay of b-ﬂavored Hadrons (rev.) 833 Polarization in BDecays (rev.) 910 B0– B0Mixing (rev.) 914 Determination of VcbandVub(rev.) 951 Branching Ratios of ψ(2S)a n d χc0,1,2(rev.) 997 Baryons Baryon Decay Parameters 1071 Nand∆Resonances 1075 Pentaquarks (new) 1124Radiative Hyperon Decays 1167Charmed Baryons (rev.) 1182 Λ + cBranching Fractions 1185 Miscellaneous searches Supersymmetry (rev.) 1211Dynamical Electroweak Symmetry Breaking (rev.) 1258Searches for Quark & Lepton Compositeness 1265 Extra Dimensions (rev.) 1272 Additional Reviews and Notes related to speciﬁc particles are located in the Particle Listings. 1. Physical constants 103 1. PHYSICAL CONSTANTS Table 1.1. Reviewed 2007 by P.J. Mohr and B.N. Taylor (NIST). Based m ainly on the “CODATA Recommended Values of the Fundamental Physical Constants: 2006” by P.J. Mohr, B.N. Taylor, and D.B. Newel l (to be published in Rev. Mod. Phys, and J. Phys. Chem. Ref. Data). The last group of constants (beginning with the Fermi coupling constant) comes from the Particle Data Group. The ﬁgures in parentheses after the values give the 1-standard-deviation uncertainties in the last digits; the corresponding fractional uncertainties in parts per 109(ppb) are given in the last column. This set of constants (aside from the last group) is recommended for international use by CODATA (the Committee on Data for Science and Technology). The full 2006 CODATA set of constants may be found at http://physics.nist.gov/constants. Quantity Symbol, equation Value Uncertainty (ppb) speed of light in vacuum c 299 792 458 m s−1exact∗ Planck constant h 6.626 068 96(33) ×10−34Js 5 0 Planck constant, reduced /planckover2pi1≡h/2π 1.054 571 628(53) ×10−34Js 5 0 = 6.582 118 99(16) ×10−22MeV s 25 electron charge magnitude e 1.602 176 487(40) ×10−19C = 4.803 204 27(12) ×10−10esu 25, 25 conversion constant /planckover2pi1c 197.326 9631(49) MeV fm 25 conversion constant ( /planckover2pi1c)20.389 379 304(19) GeV2mbarn 50 electron mass me 0.510 998 910(13) MeV /c2= 9.109 382 15(45) ×10−31kg 25, 50 proton mass mp 938.272 013(23) MeV /c2= 1.672 621 637(83) ×10−27kg 25, 50 = 1.007 276 466 77(10) u = 1836.152 672 47(80) me 0.10, 0.43 deuteron mass md 1875.612 793(47) MeV /c225 uniﬁed atomic mass unit (u) (mass12C atom)/12 = (1 g)/( NAmol) 931.494 028(23) MeV /c2= 1.660 538 782(83) ×10−27kg 25, 50 permittivity of free space /epsilon10=1/µ0c28.854 187 817 ...×10−12Fm−1exact permeability of free space µ0 4π×10−7NA−2= 12.566 370 614 ...×10−7NA−2exact ﬁne-structure constant α=e2/4π/epsilon10/planckover2pi1c 7.297 352 5376(50) ×10−3=1/137.035 999 679(94)†0.68, 0.68 classical electron radius re=e2/4π/epsilon10mec22.817 940 2894(58) ×10−15m2 . 1 (e−Compton wavelength)/2 π−λe=/planckover2pi1/mec=reα−13.861 592 6459(53) ×10−13m1 . 4 Bohr radius ( mnucleus =∞) a∞=4π/epsilon10/planckover2pi12/mee2=reα−20.529 177 208 59(36) ×10−10m0 . 6 8 wavelength of 1 eV/ cparticle hc/(1 eV) 1.239 841 875(31) ×10−6m2 5 Rydberg energy hcR∞=mee4/2(4π/epsilon10)2/planckover2pi12=mec2α2/2 13.605 691 93(34) eV 25 Thomson cross section σT=8πr2e/3 0.665 245 8558(27) barn 4.1 Bohr magneton µB=e/planckover2pi1/2me 5.788 381 7555(79) ×10−11MeV T−11.4 nuclear magneton µN=e/planckover2pi1/2mp 3.152 451 2326(45) ×10−14MeV T−11.4 electron cyclotron freq./ﬁeld ωe cycl/B=e/me 1.758 820 150(44) ×1011rad s−1T−125 proton cyclotron freq./ﬁeld ωp cycl/B=e/mp 9.578 833 92(24) ×107rad s−1T−125 gravitational constant‡GN 6.674 28(67) ×10−11m3kg−1s−21.0×105 = 6.708 81(67) ×10−39/planckover2pi1c(GeV/c2)−21.0×105 standard gravitational accel. gN9.806 65 m s−2exact Avogadro constant NA 6.022 141 79(30) ×1023mol−150 Boltzmann constant k 1.380 6504(24) ×10−23JK−11700 = 8.617 343(15) ×10−5eV K−11700 molar volume, ideal gas at STP NAk(273.15 K)/(101 325 Pa) 22.413 996(39) ×10−3m3mol−11700 Wien displacement law constant b=λmaxT 2.897 7685(51) ×10−3m K 1700 Stefan-Boltzmann constant σ=π2k4/60/planckover2pi13c25.670 400(40) ×10−8Wm−2K−47000 Fermi coupling constant∗∗GF/(/planckover2pi1c)31.166 37(1) ×10−5GeV−29000 weak-mixing angle sin2/hatwideθ(MZ)( MS) 0.231 19(14)††6.5×105 W±boson mass mW 80.398(25) GeV /c23.6×105 Z0boson mass mZ 91.1876(21) GeV /c22.3×104 strong coupling constant αs(mZ) 0.1176(20) 1 .7×107 π= 3.141 592 653 589 793 238 e = 2.718 281 828 459 045 235 γ= 0.577 215 664 901 532 861 1i n≡0.0254 m 1˚A≡0.1n m 1b a r n ≡10−28m21G≡10−4T 1d y n e ≡10−5N 1e r g≡10−7J1e V=1 .602 176 487(40) ×10−19J 1e V / c2=1.782 661 758(44) ×10−36kg 2.997 924 58 ×109esu = 1 CkTat 300 K = [38 .681 685(68)]−1eV 0◦C≡273.15 K 1 atmosphere ≡760 Torr ≡101 325 Pa ∗The meter is the length of the path traveled by light in vacuum during a time interval of 1/299 792 458 of a second. †AtQ2=0 . A t Q2≈m2 Wthe value is ∼1/128. ‡Absolute lab measurements of GNhave been made only on scales of about 1 cm to 1 m. ∗∗See the discussion in Sec. 10, “Electroweak model and constraints on new physics.” ††The corresponding sin2θfor the eﬀective angle is 0.23149(13). 104 2. Astrophysical constants 2. ASTROPHYSICAL CONSTANTS AND PARAMETERS Table 2.1 . Revised May 2008 by E. Bergren and D.E. Groom (LBNL). The ﬁgures in parentheses after some values give the one standard deviation uncertainties in the last digit(s). Physical constants are from Ref. 1. While every eﬀort has been made to obtain the most accuratecurrent values of the listed quantities, the table does not represent a c ritical review or adjustment of the constants, and is not intended as a primary reference. The values and un certainties for the cosmological par ameters depend on the exact data set s, priors, and basis parameters used in the ﬁt. Many of the parameters reported in this table are derived parameters or have non-Gaussian likelihoods. The quoted errors may be highly correlated with those of other parameters, so care must be taken in propagating them. Unless otherwise speciﬁed, cosmological parameters are best ﬁts of a spatially-ﬂat ΛCDM cosmology with a power-law initial spectrum to WMAP 3-year data alone [2]. For moreinformation see Ref. 3 and the original papers. Quantity Symbol, equation Value Reference, footnote speed of light c 299 792 458 m s−1exact[4] Newtonian gravitational constant GN 6.674 3(7) ×10−11m3kg−1s−2[1] Planck mass/radicalbig /planckover2pi1c/GN 1.220 89(6) ×1019GeV/c2[1] =2.176 44(11) ×10−8kg Planck length/radicalbig /planckover2pi1GN/c3 1.616 24(8) ×10−35m[ 1 ] standard gravitat ional acceleration gN9.806 65 ms−2exact[1] jansky (ﬂux density) Jy 10−26Wm−2Hz−1deﬁnition tropical year (equinox to equinox) (2007) yr 31 556 925 .2s≈π×107s[ 5 ] sidereal year (ﬁxed star to ﬁxed star) (2007) 31 558 149 .8s≈π×107s[ 5 ] mean sidereal day (2007) (time between vernal equinox transits) 23h56m04.s090 53 [5] astronomical unit AU, A 149 597 870 700(3) m [6] parsec (1 AU/1 arc sec) pc 3 .085 677 6 ×1016m = 3.262 ...ly [7] light year (deprecated unit) ly 0 .306 6...pc = 0 .946 053 ...×1016m Schwarzschild radius of the Sun 2 GNM⊙/c22.953 250 077 0(2) km [8] Solar mass M⊙ 1.988 4(2) ×1030kg [9] Solar equatorial radius R⊙ 6.9551(3) ×108m [10] Solar luminosity L⊙ 3.842 7(1 4) ×1026W [11] Schwarzschild radius of the Earth 2 GNM⊕/c28.870 055 881 mm [12] Earth mass M⊕ 5.972 2(6) ×1024kg [13] Earth mean equatorial radius R⊕ 6.378 137 ×106m[ 5 ] luminosity conver sion (deprecated) L 3.02×1028×10−0.4MbolW [14] (Mbol= absolute bolometric magnitude = bolometric magnitude at 10 pc) ﬂux conversion (deprecated) F 2.52×10−8×10−0.4mbolWm−2from above (mbol= apparent bolometric magnitude) ABsolute monochromatic magnitude AB −2.5l o g10fν−56.10 (for fνin Wm−2Hz−1) [15] =−2.5l o g10fν+8.90 (for fνin Jy) Solar velocity around center of Galaxy Θ 0 220(20) km s−1[16] Solar distance from Galactic center R0 8.0(5) kpc [17] local disk density ρdisk 3–12×10−24gc m−3≈2–7 GeV/ c2cm−3[18] local halo density ρhalo 2–13×10−25gc m−3≈0.1–0.7 GeV/ c2cm−3[19] present day CMB temperature T0 2.725(1) K [20] present day CMB dipole amplitude 3 .358(17) mK [21] Solar velocity with respect to CMB 369(2) km/s [21] towards ( /lscript,b) = (263 .86(4)◦,48.24(10)◦) Local Group velocity with respect to CMB vLG 627(22)kms−1[22] towards ( /lscript,b) = (276(3)◦,30(3)◦ entropy density/Boltzmann constant s/k 2 889.2(T/2.725)3cm−3[14] number density of CMB photons nγ 410.5(T/2.725)3cm−3[23] present day Hubble expansion rate H0 100hkm s−1Mpc−1 =h×(9.777 752 Gyr)−1[24] present day normalized Hubble expansion rate‡h 0.73(3) [2,3] Hubble length c/H0 0.925 063 ×1026h−1m≈1.27×1026m scale factor for cosmological constant c2/3H2 02.852×1051h−2m2 critical density of the Universe ρc=3H2 0/8πGN 2.775 366 27 ×1011h2M⊙Mpc−3 =1.878 35(19) ×10−29h2gc m−3 =1.053 68(11) ×10−5h2(GeV/ c2)c m−3 pressureless matter density of the Universe‡Ωm=ρm/ρc 0.128(8) h−2≈0.24 (WMAP3) [2,3] 0.132(4) h−2⇒0.27(2) (ALL mean) [2] baryon density of the Universe‡Ωb=ρb/ρc 0.0223(7) h−2≈0.0425 [2,3] dark matter density of the universe‡Ωdm=Ωm−Ωb 0.105(8) h−2≈0.20 [2] dark energy density of the Universe‡ΩΛ 0.73(3) [25] Hubble length c/H0 0.925 063 ×1026h−1m≈1.27×1026m radiation density of the Universe‡Ωγ=ργ/ρc 2.471×10−5(T/2.725)4h−2≈4.6×10−5[23] neutrino density of the Universe‡Ων 0.0005<Ωνh−2<0.023⇒0.001<Ων<0.05 [26] total energy density of the Universe‡Ωtot=Ωm+...+ΩΛ1.011(12) [2,27] 2. Astrophysical constants 105 Quantity Symbol, equation Value Reference, footnote baryon-to-photon ratio‡η=nb/nγ 6.12(19) ×10−10[28] number density of baryons‡nb (1.9×10−7<nb<2.7×10−7)cm−3(95% CL) from η dark energy equation of state parameter‡w −0.97(7) [2] ﬂuctuation amplitude at 8 h−1Mpc scale‡σ8 0.76(5) [2,3] scalar spectral index from power-law ﬁt to data‡ns 0.958(16) [2,3] running spectral index slope at k0=0.05 Mpc−1‡dns/dlnk −0.05±0.03 [2,29] tensor-to-scalar ﬁeld perturbations ratio atk0=0.002 Mpc−1‡r=T/S < 0.65 at 95% C.L. [2,3] reionization optical depth‡τ 0.09(3) [2,3] age of Universe at reionization‡treion 365 Myr [2,3] age of the Universe‡t0 13.73(15) Gyr [2] ‡See caption for caveats. References: 1. P.J. Mohr, B.N. Taylor, & D.B. Newell, CODATA Recommended Values of the Fundamental Constants: 2006 ,R e v .M o d .P h y s .( t o be published); physics.nist.gov/constants . 2. D.N. Spergel et al., Astrophys. J. Supp. 170, 377 (2007). Post-deadline WMAP5 values ha ve not been used. In any case, they usually vary no more than 1 σfrom the WMAP3 values. 3. O. Lahav & A.R. Liddle, “The Cosmological Parameters,” this Review . 4. B.W. Petley, Nature 303, 373 (1983). 5.The Astronomical Almanac for the year 2007 , U.S. Government Printing Oﬃce, Washington, and The Stationery Oﬃce, London (2005). 6. With the range measurements of the Mars Global Surveyer and Odyssey in 1999–2007 now added to the Viking ranges of 1976-82,the value of the AU is determined to be 149 597 870 700 ±2 meters. While the AU is approximately equal to the semi-major axis of the Earth’s orbit, it is not exactly so. Nor is it exactly the mean earth-sun distance. There a re a number of reasons for this: 1) the Earth’s orbit is not exactly Keplerian due to relativityand to perturbations from other planets; 2) the adopted value for the Gaussian gravitational constant kis not exactly equal to the earth’s mean motion; and 3) the mean distance in aKeplerian orbit is not equal to the semi-major axis; instead, it is /angbracketleftr/angbracketright=a(1 +e 2/2), where eis the eccentricity. For an observer far above Earth’s orbital plane at rest in the inertial frame of the Solar System, terrestrial clocks would appear to run slower than local clocks because of (a) time dilationfrom Earth’s orbital motion and (b) gravitational redshift at the Earth’s surface and in the Sun’s potential well. The last contribution is twice as big as the time dilation. The clockrates diﬀer by 1.5 parts in 10 8. These eﬀects complicate the measurement and deﬁnition of the AU and GNM⊙(Discussion courtesy of Myles Standish, JPL). 7. The distance at which 1 AU subtends 1 arc sec: 1 AU divided by π/648 000. 8. Product of 2 /c2and the heliocentric gravitational constant GNM⊙=A3k2/864002,w h e r e kis the Gaussian gravitational constant, 0.01720209895 (exact) [5]. The value and error for A given in this table are used. 9. Obtained from the heliocentric gravitational constant [5] and GN[1]. The error is the 100 ppm standard deviation of GN. 10. T. M. Brown & J. Christensen-Dalsgaard, Astrophys. J. 500, L195 (1998). Many values for the Solar radius have beenpublished, most of which are consistent with this result. 11. 4 πA 2×(1366.4±0.5) W m−2[30]. Assumes isotropic irradiance. 12. Schwarzschild radius of the Sun (above) scaled by the Earth/Sun mass ratio given in Ref. 5. 13. Obtained from the geocentric gravitational constant [5] and GN[1]. The error is the 100 ppm standard deviation of GN. 14. E.W. Kolb & M.S. Turner, The Early Universe , Addison-Wesley (1990);The IAU (Commission 36) has recommended 3 .055×10 28Wf o r the zero point. Based on newer Solar measurements, the value and signiﬁcance given in the table seems more appropriate.15. J. B. Oke & J. E. Gunn, Astrophys. J. 266, 713 (1983). Note that in the deﬁnition of AB the sign of the constant is wrong. 16. F.J. Kerr & D. Lynden-Bell, Mon. Not. R. Astr. Soc. 221, 1023– 1038 (1985). “On the basis of this review these [ R0=8.5±1.1k p c and Θ 0= 220 ±20 km s−1] were adopted by resolution of IAU Commission 33 on 1985 November 21 at Delhi.” We retain this value for Θ 0but list a more modern value for R0. 17. M.J. Reid, Annu. Rev. Astron. Astrophys. 31, 345–372 (1993); M. Shen & Z. Zhu, Chin. Astron. Astrophys. 7, 120 (2007). In Fig. 2 they present a summary of a dozen modern values for R0. All but one are within Reid’s error band. 18. G. Gilmore, R.F.G. Wyse, & K. Kuijken, Ann. Rev. Astron. Astrophys. 27, 555 (1989). 19. E.I. Gates, G. Gyuk, & M.S. Turner (Astrophys. J. 449, L133 (1995)) ﬁnd the local halo density to be 9 .2+3.8 −3.1×10−25gc m−3, but also comment that previously published estimates are in therange 1–10 ×10 −25gc m−3. The value 0.3 GeV/ c2has been taken as “standard” in several papers setting limits on WIMP mass limits, e.g.in M. Mori et al., Phys. Lett. B289 , 463 (1992). 20. J. Mather et al.,A s t r o p h y s .J . 512, 511 (1999). This paper gives T0=( 2.725±0.002) K at 95%CL. We take 0 .001 as the one-standard deviation uncertainty. 21. G. Hinshaw, et al., Astrophys. J. Supp. 170, 288 (2007). 22. D. Scott & G.F. Smoot, “Cosmic Microwave Background,” this Review . 23.nγ=2ζ(3) π2/parenleftbiggkT /planckover2pi1c/parenrightbigg3 andργ=π2 15(kT)4 (/planckover2pi1c)3. 24. Conversion using len gth of sidereal year. 25. Ω Λfrom ﬁts to various data sets is given in Table 12 in Ref. 2. The (meaningless) weighted average from the not-independent data sets is 0 .727±0.012. This is almost the WMAP + SDSS LRG ﬁt, which we quote with a 50% more conservative error. The extended error band includes results obtained with all of the data sets. 26. The lower limit follows from neutrino mixing results combined with the assumptions that there are three light neutrinos (m<45 GeV) and that the lightest neutrino is substantially less massive than the others. Limits set from analyses of WMAP, large-scale structure, and other data are in the Ω ν<0.02 range. If the limit obtained from tritium decay experiments ( mν<2e V ) is taken seriously, then one can only conclude that Ω ν<0.1. 27. From WMAP 3-year + SNLS data. WMAP 3-year data plus the HST Key Project constraint on H0implies Ω tot= 1.014±0.017 [2]. 28. Calculated from ρc,Ωb,a n d nγ. 29. From WMAP 3-year data alone, assuming no tensors. If other data are included, results from −0.058 to −0.066 are obtained. Inclusion of tensors in the m o d e lr e s u l t si nv a l u e sf r o m −0.082 to −0.090 [2]. 30. R.C. Willson & A.V. Mordvinov, Geophys. Res. Lett. 30, 1119 (2003); C. Fr¨olich, Space Sci. Rev. 125, 53–65 (2006). 106 3. International system of units (SI) 3. INTERNATIONAL SYSTEM OF UNITS (SI) See “The International System of Units (SI),” NIST Special Publication 330, B.N. Taylor, ed. (USGPO, Washington, DC, 1991); and “Guide for the Use of the International System of Units (SI),” NIST Special Publication 811, 1995 edition, B.N. Taylor (USGPO, Washington, DC, 1995). Physical quantity Name of unit Symbol Base units length meter m mass kilogram kg time second s electric current ampere A thermodynamic temperature kelvin K amount of substance mole mol luminous intensity candela cd Derived units with special names plane angle radian rad solid angle steradian sr frequency hertz Hz energy joule J force newton N pressure pascal Pa power watt W electric charge coulomb C electric potential volt V electric resistance ohm Ω electric conductance siemens S electric capacitance farad F magnetic ﬂux weber Wb inductance henry H magnetic ﬂux density tesla T luminous ﬂux lumen lm illuminance lux lx celsius temperature degree celsius ◦C activity (of a radioactive source)∗ becquerel Bq absorbed dose (of ionizing radiation)∗ gray Gy dose equivalent∗ sievert Sv SI preﬁxes 1024yotta (Y) 1021zetta (Z) 1018exa (E) 1015peta (P) 1012tera (T) 109giga (G) 106mega (M) 103kilo (k) 102hecto (h) 10 deca (da) 10−1deci (d) 10−2centi (c) 10−3milli (m) 10−6micro ( µ) 10−9nano (n) 10−12pico (p) 10−15femto (f) 10−18atto (a) 10−21zepto (z) 10−24yocto (y) ∗See our section 29, on “Radioactivity and radiation protection,” p. 312. 4. Periodic table of the elements 107 4. PERIODIC TABLE OF THE ELEMENTSTable 4.1. Revised 2008 by C.G. Wohl (LBNL), D.E. Groom (LBNL), and E. Bergren. Atomic weights of stable elements are adapted from the Commission on Isotopic Abundances and Atomic Weights, “Atomic Weights of the Elements 2007,” http://www.chem.qmul.ac.uk/iupac/AtWt/. The atomic number (top left) is the number of protons in the nucleus. The atomic mass (bottom) of a stable elements is weighted by isotopic abundances in the Earth’s surface.If the element has no stable isotope, the atomic mass (in parentheses) of the most stable isotope currently known is given. In this case the mass is from http://www.nndc.bnl.gov/amdc/masstables/Ame2003/mass.mas03 and the longest-lived isotope is from www.nndc.bnl.gov/ensdf/za form.jsp . The exceptions are Th, Pa, and U, which do have characteristic terrestrial compositions. Atomic masses are relative to the mass of12C, deﬁned to be exactly 12 uniﬁed atomic mass units (u) (approx. g/mole). Relative isotopic abundances often vary considerably, both in natural and commercial samples; this is reﬂected in the nu mber of signiﬁcant ﬁgures given. As of early 2008 element 112 has not been assigned a name, and there are no conﬁrmed elements with Z> 112. 1 IA18 VIIIA 1H Hydrogen 1.00794 2 IIA13 IIIA14 IVA15 VA16 VIA17 VIIA 2H e Helium 4.002602 3L i Lithium 6.941 4B e Beryllium 9.012182 PERIODIC TABLE OF THE ELEMENTS 5B Boron 10.811 6C Carbon 12.0107 7N Nitrogen 14.0067 8O Oxygen 15.9994 9F Fluorine 18.9984032 10 Ne Neon 20.1797 11 Na Sodium 22.98976928 12 Mg Magnesium 24.3050 3 IIIB4 IVB5 VB6 VIB7 VIIB8 9 VIII 10 11 IB12 IIB 13 Al Aluminum 26.9815386 14 Si Silicon 28.0855 15 P Phosph. 30.973762 16 S Sulfur 32.065 17 Cl Chlorine 35.453 18 Ar Argon 39.948 19 K Potassium 39.0983 20 Ca Calcium 40.078 21 Sc Scandium 44.955912 22 Ti Titanium 47.867 23 V Vanadium 50.9415 24 Cr Chromium 51.9961 25 Mn Manganese 54.938045 26 Fe Iron 55.845 27 Co Cobalt 58.933195 28 Ni Nickel 58.6934 29 Cu Copper 63.546 30 Zn Zinc 65.38 31 Ga Gallium 69.723 32 Ge German. 72.64 33 As Arsenic 74.92160 34 Se Selenium 78.96 35 Br Bromine 79.904 36 Kr Krypton 83.798 37 Rb Rubidium 85.4678 38 Sr Strontium 87.62 39 Y Yttrium 88.90585 40 Zr Zirconium 91.224 41 Nb Niobium 92.90638 42 Mo Molybd. 95.96 43 Tc Technet. (97.90722) 44 Ru Ruthen. 101.07 45 Rh Rhodium 102.90550 46 Pd Palladium 106.42 47 Ag Silver 107.8682 48 Cd Cadmium 112.411 49 In Indium 114.818 50 Sn Tin 118.710 51 Sb Antimony 121.760 52 Te Tellurium 127.60 53 I Iodine 126.90447 54 Xe Xenon 131.293 55 Cs Cesium 132.9054519 56 Ba Barium 137.327 57–71 Lantha- nides 72 Hf Hafnium 178.49 73 Ta Tantalum 180.94788 74 W Tungsten 183.84 75 Re Rhenium 186.207 76 Os Osmium 190.23 77 Ir Iridium 192.217 78 Pt Platinum 195.084 79 Au Gold 196.966569 80 Hg Mercury 200.59 81 Tl Thallium 204.3833 82 Pb Lead 207.2 83 Bi Bismuth 208.98040 84 Po Polonium (208.98243) 85 At Astatine (209.98715) 86 Rn Radon (222.01758) 87 Fr Francium (223.01974) 88 Ra Radium (226.02541) 89–103 Actinides 104 Rf Rutherford. (267.122) 105 Db Dubnium (268.125) 106 Sg Seaborg. (271.133) 107 Bh Bohrium (270.134) 108 Hs Hassium (269.134) 109 Mt Meitner. (276.151) 110 Ds Darmstadt. (281.162) 111 Rg Roentgen. (280.164) 112 (285.174) Lanthanide series 57 La Lanthan. 138.90547 58 Ce Cerium 140.116 59 Pr Praseodym. 140.90765 60 Nd Neodym. 144.242 61 Pm Prometh. (144.91275) 62 Sm Samarium 150.36 63 Eu Europium 151.964 64 Gd Gadolin. 157.25 65 Tb Terbium 158.92535 66 Dy Dyspros. 162.500 67 Ho Holmium 164.93032 68 Er Erbium 167.259 69 Tm Thulium 168.93421 70 Yb Ytterbium 173.054 71 Lu Lutetium 174.9668 Actinide series 89 Ac Actinium (227.02775) 90 Th Thorium 232.03806 91 Pa Protactin. 231.03588 92 U Uranium 238.02891 93 Np Neptunium (237.04817) 94 Pu Plutonium (244.06420) 95 Am Americ. (243.06138) 96 Cm Curium (247.07035) 97 Bk Berkelium (247.07031) 98 Cf Californ. (251.07959) 99 Es Einstein. (252.0830) 100 Fm Fermium (257.09510) 101 Md Mendelev. (258.09843) 102 No Nobelium (259.1010) 103 Lr Lawrenc. (262.110) 108 5. Electronic structure of the elements 5. ELECTRONIC STRUCTURE OF THE ELEMENTS Table 5.1. Reviewed 2005 by C.G. Wohl (LBNL). The electronic conﬁgurations and the ionization energies are from the NIST database, “Ground Levels and Ionization Energies for the Neutral Atoms,” W.C. Martin, A. Musgrove, S. Kotochigova, and J.E. Sansonetti (2003), http://physics.nist.gov (select “Physical Reference Data”). The electron conﬁguration for , say, iron indicates an argon electronic core (see argon) plus six 3 delectrons and two 4 selectrons. The ionization energy is the least energy necessary to remove to inﬁnity one electron from an atom of the element. Ground Ionization Electron conﬁgurat ion state energy Element (3 d5=ﬁ v e3 delectrons, etc.)2S+1LJ (eV) 1 H Hydrogen 1 s2S1/2 13.5984 2 He Helium 1 s21S0 24.5874 3 Li Lithium (He)2 s2S1/2 5.3917 4 Be Beryllium (He)2 s21S0 9.3227 5BB o r o n ( H e ) 2 s22p2P1/2 8.2980 6CC a r b o n ( H e ) 2 s22p23P0 11.2603 7 N Nitrogen (He)2 s22p34S3/2 14.5341 8 O Oxygen (He)2 s22p43P2 13.6181 9 F Fluorine (He)2 s22p52P3/2 17.4228 10 Ne Neon (He)2 s22p61S0 21.5645 11 Na Sodium (Ne)3 s2S1/2 5.1391 12 Mg Magnesium (Ne)3 s21S0 7.6462 13 Al Aluminum (Ne)3 s23p2P1/2 5.9858 14 Si Silicon (Ne)3 s23p23P0 8.1517 15 P Phosphorus (Ne)3 s23p34S3/2 10.4867 16 S Sulfur (Ne)3 s23p43P2 10.3600 17 Cl Chlorine (Ne)3 s23p52P3/2 12.9676 18 Ar Argon (Ne)3 s23p61S0 15.7596 19 K Potassium (Ar) 4 s2S1/2 4.3407 20 Ca Calcium (Ar) 4 s21S0 6.1132 ---------------------------------------- 21 Sc Scandium (Ar) 3 d4s2T r a n s i t i o n2D3/2 6.5615 22 Ti Titanium (Ar) 3 d24s2e l e m e n ts3F2 6.8281 23 V Vanadium (Ar) 3 d34s24F3/2 6.7462 24 Cr Chromium (Ar) 3 d54s7S3 6.7665 25 Mn Manganese (Ar) 3 d54s26S5/2 7.4340 26 Fe Iron (Ar) 3 d64s25D4 7.9024 27 Co Cobalt (Ar) 3 d74s24F9/2 7.8810 28 Ni Nickel (Ar) 3 d84s23F4 7.6398 29 Cu Copper (Ar) 3 d104s2S1/2 7.7264 30 Zn Zinc (Ar) 3 d104s21S0 9.3942 ---------------------------------------- 31 Ga Gallium (Ar) 3 d104s24p2P1/2 5.9993 32 Ge Germanium (Ar) 3 d104s24p23P0 7.8994 33 As Arsenic (Ar) 3 d104s24p34S3/2 9.7886 34 Se Selenium (Ar) 3 d104s24p43P2 9.7524 35 Br Bromine (Ar) 3 d104s24p52P3/2 11.8138 36 Kr Krypton (Ar) 3 d104s24p61S0 13.9996 37 Rb Rubidium (Kr) 5 s2S1/2 4.1771 38 Sr Strontium (Kr) 5 s21S0 5.6949 ---------------------------------------- 39 Y Yttrium (Kr)4 d5s2T r a n s i t i o n2D3/2 6.2173 40 Zr Zirconium (Kr)4 d25s2e l e m e n ts3F2 6.6339 41 Nb Niobium (Kr)4 d45s6D1/2 6.7589 42 Mo Molybdenum (Kr)4 d55s7S3 7.0924 43 Tc Technetium (Kr)4 d55s26S5/2 7.28 44 Ru Ruthenium (Kr)4 d75s5F5 7.3605 45 Rh Rhodium (Kr)4 d85s4F9/2 7.4589 46 Pd Palladium (Kr)4 d10 1S0 8.3369 47 Ag Silver (Kr)4 d105s2S1/2 7.5762 48 Cd Cadmium (Kr)4 d105s21S0 8.9938 5. Electronic structure of the elements 109 49 In Indium (Kr)4 d105s25p2P1/2 5.7864 50 Sn Tin (Kr)4 d105s25p23P0 7.3439 51 Sb Antimony (Kr)4 d105s25p34S3/2 8.6084 52 Te Tellurium (Kr) 4 d105s25p43P2 9.0096 53 I Iodine (Kr)4 d105s25p52P3/2 10.4513 54 Xe Xenon (Kr)4 d105s25p61S0 12.1298 55 Cs Cesium (Xe) 6 s2S1/2 3.8939 56 Ba Barium (Xe) 6 s21S0 5.2117 ---------------------------------------- 57 La Lanthanum (Xe) 5 d6s22D3/2 5.5769 58 Ce Cerium (Xe)4 f5d6s21G4 5.5387 59 Pr Praseodymium (Xe)4 f36s2L a n t h a n i d e s4I9/2 5.473 60 Nd Neodymium (Xe)4 f46s25I4 5.5250 61 Pm Promethium (Xe)4 f56s26H5/2 5.582 62 Sm Samarium (Xe)4 f66s27F0 5.6437 63 Eu Europium (Xe)4 f76s28S7/2 5.6704 64 Gd Gadolinium (Xe)4 f75d6s29D2 6.1498 65 Tb Terbium (Xe)4 f96s26H15/2 5.8638 66 Dy Dysprosium (Xe)4 f106s25I8 5.9389 67 Ho Holmium (Xe)4 f116s24I15/2 6.0215 68 Er Erbium (Xe)4 f126s23H6 6.1077 69 Tm Thulium (Xe)4 f136s22F7/2 6.1843 70 Yb Ytterbium (Xe)4 f146s21S0 6.2542 71 Lu Lutetium (Xe)4 f145d6s22D3/2 5.4259 ---------------------------------------- 72 Hf Hafnium (Xe)4 f145d26s2T r a n s i t i o n3F2 6.8251 73 Ta Tantalum (Xe) 4 f145d36s2e l e m e n ts4F3/2 7.5496 74 W Tungsten (Xe)4 f145d46s25D0 7.8640 75 Re Rhenium (Xe)4 f145d56s26S5/2 7.8335 76 Os Osmium (Xe)4 f145d66s25D4 8.4382 77 Ir Iridium (Xe)4 f145d76s24F9/2 8.9670 78 Pt Platinum (Xe)4 f145d96s3D3 8.9588 79 Au Gold (Xe)4 f145d106s 2S1/2 9.2255 80 Hg Mercury (Xe)4 f145d106s21S0 10.4375 ---------------------------------------- 81 Tl Thallium (Xe)4 f145d106s26p2P1/2 6.1082 82 Pb Lead (Xe)4 f145d106s26p23P0 7.4167 83 Bi Bismuth (Xe)4 f145d106s26p34S3/2 7.2855 84 Po Polonium (Xe)4 f145d106s26p43P2 8.414 85 At Astatine (Xe)4 f145d106s26p52P3/2 86 Rn Radon (Xe)4 f145d106s26p61S0 10.7485 87 Fr Francium (Rn) 7 s2S1/2 4.0727 88 Ra Radium (Rn) 7 s21S0 5.2784 ---------------------------------------- 89 Ac Actinium (Rn) 6 d7s22D3/2 5.17 90 Th Thorium (Rn) 6 d27s23F2 6.3067 91 Pa Protactinium (Rn)5 f26d7s2A c t i n i d e s4K11/2∗5.89 92 U Uranium (Rn)5 f36d7s25L6∗6.1941 93 Np Neptunium (Rn)5 f46d7s26L11/2∗6.2657 94 Pu Plutonium (Rn)5 f67s27F0 6.0260 95 Am Americium (Rn)5 f77s28S7/2 5.9738 96 Cm Curium (Rn)5 f76d7s29D2 5.9914 97 Bk Berkelium (Rn)5 f97s26H15/2 6.1979 98 Cf Californium (Rn)5 f107s25I8 6.2817 99 Es Einsteinium (Rn)5 f117s24I15/2 6.42 100 Fm Fermium (Rn)5 f127s23H6 6.50 101 Md Mendelevium (Rn)5 f137s22F7/2 6.58 102 No Nobelium (Rn)5 f147s21S0 6.65 103 Lr Lawrencium (Rn)5 f147s27p?2P1/2?4 . 9 ? ---------------------------------------- 104 Rf Rutherfordium (Rn)5 f146d27s2?3F2?6 . 0 ? ∗The usual LScoupling scheme does not apply for thes e three elements. See the introductory note to the NIST table from which this table is taken. 110 6. Atomic and nuclear properties of materials 6. ATOMIC AND NUCLEAR PROPERTIES OF MATERIALS Table 6.1 Abridged from pdg.lbl.gov/AtomicNuclearProperties by D. E. Groom (2007). See web pages for more detail about entries in this table including chemical formulae, and for several hundred other entries. Quantities in parentheses are for NTP (20◦C and 1 atm), and square brackets indicate quantities evaluated at STP. Boiling points are at 1 atm. Refractive indices nare evaluated at the sodium D line blend (589.2 nm); values /greatermuch1 in brackets are for ( n−1)×106(gases). Material ZA /angbracketleftZ/A/angbracketright Nucl.coll. length λT {gc m−2}Nucl.inter. length λI {gc m−2}Rad.len. X0 {gc m−2}dE/dx |min {MeV g−1cm2}Density {gc m−3} ({g/lscript−1})Melting point (K)Boiling point (K)Refract. index (@ Na D) H2 1 1.00794(7) 0.99212 42.8 52.0 63.04 (4.103) 0.071(0.084) 13.81 20.28 1.11[132.] D2 1 2.01410177803(8) 0.49650 51.3 71.8 125.97 (2.053) 0.169(0.168) 18.7 23.65 1.11[138.] He 2 4.002602(2) 0.49967 51.8 71.0 94.32 (1.937) 0.125(0.166) 4.220 1.02[35.0] Li 3 6.941(2) 0.43221 52.2 71.3 82.78 1.639 0.534 453.6 1615. Be 4 9.012182(3) 0.44384 55.3 77.8 65.19 1.595 1.848 1560. 2744.C diamond 6 12.0107(8) 0.49955 59.2 85.8 42.70 1.725 3.520 2.42 C graphite 6 12.0107(8) 0.49955 59.2 85.8 42.70 1.742 2.210 N 2 7 14.0067(2) 0.49976 61.1 89.7 37.99 (1.825) 0.807(1.165) 63.15 77.29 1.20[298.] O2 8 15.9994(3) 0.50002 61.3 90.2 34.24 (1.801) 1.141(1.332) 54.36 90.20 1.22[271.] F2 9 18.9984032(5) 0.47372 65.0 97.4 32.93 (1.676) 1.507(1.580) 53.53 85.03 [195.] Ne 10 20.1797(6) 0.49555 65.7 99.0 28.93 (1.724) 1.204(0.839) 24.56 27.07 1.09[67.1] Al 13 26.9815386(8) 0.48181 69.7 107.2 24.01 1.615 2.699 933.5 2792. Si 14 28.0855(3) 0.49848 70.2 108.4 21.82 1.664 2.329 1687. 3538. 3.95Cl 2 17 35.453(2) 0.47951 73.8 115.7 19.28 (1.630) 1.574(2.980) 171.6 239.1 [773.] Ar 18 39.948(1) 0.45059 75.7 119.7 19.55 (1.519) 1.396(1.662) 83.81 87.26 1.23[281.] Ti 22 47.867(1) 0.45961 78.8 126.2 16.16 1.477 4.540 1941. 3560. Fe 26 55.845(2) 0.46557 81.7 132.1 13.84 1.451 7.874 1811. 3134. Cu 29 63.546(3) 0.45636 84.2 137.3 12.86 1.403 8.960 1358. 2835.Ge 32 72.64(1) 0.44053 86.9 143.0 12.25 1.370 5.323 1211. 3106. Sn 50 118.710(7) 0.42119 98.2 166.7 8.82 1.263 7.310 505.1 2875. Xe 54 131.293(6) 0.41129 100.8 172.1 8.48 (1.255) 2.953(5.483) 161.4 165.1 1.39[701.]W 74 183.84(1) 0.40252 110.4 191.9 6.76 1.145 19.300 3695. 5828. Pt 78 195.084(9) 0.39983 112.2 195.7 6.54 1.128 21.450 2042. 4098. Au 79 196.966569(4) 0.40108 112.5 196.3 6.46 1.134 19.320 1337. 3129. Pb 82 207.2(1) 0.39575 114.1 199.6 6.37 1.122 11.350 600.6 2022. U 92 [238.02891(3)] 0.38651 118.6 209.0 6.00 1.081 18.950 1408. 4404. Air (dry, 1 atm) 0.49919 61.3 90.1 36.62 (1.815) (1.205) 78.80 Shielding concrete 0.50274 65.1 97.5 26.57 1.711 2.300Borosilicate glass (Pyrex) 0.49707 64.6 96.5 28.17 1.696 2.230Lead glass 0.42101 95.9 158.0 7.87 1.255 6.220 Standard rock 0.50000 66.8 101.3 26.54 1.688 2.650 Methane (CH 4) 0.62334 54.0 73.8 46.47 (2.417) (0.667) 90.68 111.7 [444.] Ethane (C 2H6) 0.59861 55.0 75.9 45.66 (2.304) (1.263) 90.36 184.5 Propane (C 3H8) 0.58962 55.3 76.7 45.37 (2.262) 0.493(1.868) 85.52 231.0 Butane (C 4H10) 0.59497 55.5 77.1 45.23 (2.278) (2.489) 134.9 272.6 Octane (C 8H18) 0.57778 55.8 77.8 45.00 2.123 0.703 214.4 398.8 Paraﬃn (CH 3(CH 2)n≈23CH3) 0.57275 56.0 78.3 44.85 2.088 0.930 Nylon (type 6, 6/6) 0.54790 57.5 81.6 41.92 1.973 1.18 Polycarbonate (Lexan) 0.52697 58.3 83.6 41.50 1.886 1.20 Polyethylene ([CH 2CH2]n) 0.57034 56.1 78.5 44.77 2.079 0.89 Polyethylene terephthalate (Mylar) 0.52037 58.9 84.9 39.95 1.848 1.40 Polyimide ﬁlm (Kapton) 0.51264 59.2 85.5 40.58 1.820 1.42 Polymethylmethacrylate (acrylic) 0.53937 58.1 82.8 40.55 1.929 1.19 1.49 Polypropylene 0.55998 56.1 78.5 44.77 2.041 0.90Polystyrene ([C 6H5CHCH 2]n) 0.53768 57.5 81.7 43.79 1.936 1.06 1.59 Polytetraﬂuoroethylene (Teﬂon) 0.47992 63.5 94.4 34.84 1.671 2.20 Polyvinyltoluene 0.54141 57.3 81.3 43.90 1.956 1.03 1.58 Aluminum oxide (sapphire ) 0.49038 65.5 98.4 27.9 4 1.647 3.970 2327. 3273. 1.77 Barium ﬂouride (BaF 2) 0.42207 90.8 149.0 9.91 1.303 4.893 1641. 2533. 1.47 Bismuth germanate (BGO) 0.42065 96.2 159.1 7.97 1.251 7.130 1317. 2.15 Carbon dioxide gas (CO 2) 0.49989 60.7 88.9 36.20 1.819 (1.842) [449.] Solid carbon dioxide (dry ice) 0.49989 60.7 88.9 36.20 1.787 1. 563 Sublimes at 194.7 K Cesium iodide (CsI) 0.41569 100.6 171.5 8.39 1.243 4.510 894.2 1553. 1.79 Lithium ﬂuoride (LiF) 0.46262 61.0 88.7 39.26 1.614 2.635 1121. 1946. 1.39 Lithium hydride (LiH) 0.50321 50.8 68.1 79.62 1.897 0.820 965. Lead tungstate (PbWO 4) 0.41315 100.6 168.3 7.39 1.229 8.300 1403. 2.20 Silicon dioxide (SiO 2, fused quartz) 0.49930 65.2 97.8 27.05 1.699 2.200 1986. 3223. 1.46 Sodium chloride (NaCl) 0.55509 71.2 110.1 21.91 1.847 2.170 1075. 1738. 1.54 Sodium iodide (NaI) 0.42697 93.1 154.6 9.49 1.305 3.667 933.2 1577. 1.77Water (H 2O) 0.55509 58.5 83.3 36.08 1.992 1.000(0.756) 273.1 373.1 1.33 Silica aerogel 0.50093 65.0 97 .3 27.25 1.740 0.200 (0.03 H 2O, 0.97 SiO 2) 6. Atomic and nuclear properties of materials 111 Material Dielectric constant ( κ=/epsilon1//epsilon10) () is (κ–1)×106 for gasYoung’s modulus [106psi]Coeﬀ. of thermal expansion [10−6cm/cm-◦C]Speciﬁc heat [cal/g-◦C]Electrical resistivity [µΩcm(@◦C)]Thermal conductivity [cal/cm-◦C-sec] H2 (253.9) ————— H e ( 6 4 ) ————— Li — — 56 0.86 8.55(0◦)0 . 1 7 Be — 37 12.4 0.436 5.885(0◦)0 . 3 8 C — 0.7 0.6–4.3 0.165 1375(0◦) 0.057 N2 (548.5) ————— O2 (495) ————— Ne (127) ————— Al — 10 23.9 0.215 2.65(20◦)0 . 5 3 Si 11.9 16 2.8–7.3 0.162 — 0.20 Ar (517) ————— Ti — 16.8 8.5 0.126 50(0◦)— Fe — 28.5 11.7 0.11 9.71(20◦)0 . 1 8 Cu — 16 16.5 0.092 1.67(20◦)0 . 9 4 Ge 16.0 — 5.75 0.073 — 0.14 Sn — 6 20 0.052 11.5(20◦)0 . 1 6 X e —————— W — 50 4.4 0.032 5.5(20◦)0 . 4 8 Pt — 21 8.9 0.032 9.83(0◦)0 . 1 7 Pb — 2.6 29.3 0.038 20.65(20◦) 0.083 U — — 36.1 0.028 29(20◦) 0.064 112 7. Electromagnetic relations 7. ELECTROMAGNETIC RELATIONS Revised September 2005 by H.G. Spieler (LBNL). Quantity Gaussian CGS SI Conversion factors: Charge: 2.997 924 58 ×109esu =1C=1As Potential: (1/299.792 458) statvolt (ergs/esu) =1V=1JC−1 Magnetic ﬁeld: 104gauss = 104dyne/esu =1T=1NA−1m−1 F=q(E+v c×B) F=q(E+v×B) ∇.D=4πρ ∇.D=ρ ∇×H−1 c∂D ∂t=4π cJ ∇×H−∂D ∂t=J ∇.B=0 ∇.B=0 ∇×E+1 c∂B ∂t=0 ∇×E+∂B ∂t=0 Constitutive relations: D=E+4πP,H=B−4πM D=/epsilon10E+P,H=B/µ0−M Linear media: D=/epsilon1E,H=B/µ D=/epsilon1E,H=B/µ 1 /epsilon10=8.854 187 ...×10−12Fm−1 1 µ0=4π×10−7NA−2 E=−∇V−1 c∂A ∂t E=−∇V−∂A ∂t B=∇×A B=∇×A V=/summationdisplay chargesqi ri=/integraldisplayρ(r/prime) |r−r/prime|d3x/prime V=1 4π/epsilon10/summationdisplay chargesqi ri=1 4π/epsilon10/integraldisplayρ(r/prime) |r−r/prime|d3x/prime A=1 c/contintegraldisplayId/lscript |r−r/prime|=1 c/integraldisplayJ(r/prime) |r−r/prime|d3x/prime A=µ0 4π/contintegraldisplayId/lscript |r−r/prime|=µ0 4π/integraldisplayJ(r/prime) |r−r/prime|d3x/prime E/prime /bardbl=E/bardbl E/prime /bardbl=E/bardbl E/prime ⊥=γ(E⊥+1 cv×B) E/prime ⊥=γ(E⊥+v×B) B/prime /bardbl=B/bardbl B/prime /bardbl=B/bardbl B/prime ⊥=γ(B⊥−1 cv×E) B/prime ⊥=γ(B⊥−1 c2v×E) 1 4π/epsilon10=c2×10−7NA−2=8.987 55 ...×109mF−1;µ0 4π=1 0−7NA−2;c=1 √ µ0/epsilon10=2.997 924 58 ×108ms−1 7. Electromagnetic relations 113 7.1. Impedances (SI units) ρ= resistivity at room temperature in 10−8Ωm : ∼1.7f o rC u ∼5.5f o rW ∼2.4f o rA u ∼73 for SS 304 ∼2.8f o rA l ∼100 for Nichrome (Al alloys may have double the Al value.) For alternating currents, instantaneous current I, voltage V, angular frequency ω: V=V0ejωt=ZI . (7.1) Impedance of self-inductance L:Z=jωL . Impedance of capacitance C:Z=1/jωC . Impedance of free space: Z=/radicalbig µ0//epsilon10= 376 .7Ω. High-frequency surface impedance of a good conductor: Z=(1 +j)ρ δ,where δ=s k i nd e p t h; ( 7 .2) δ=/radicalbigg ρ πνµ≈6.6c m /radicalbig ν(Hz)for Cu . (7.3) 7.2. Capacitors, inductors, and transmission Lines The capacitance between two parallel plates of area Aspaced by the distance dand enclosing a medium with the dielectric constant εis C=KεA/d, (7.4) where the correction factor Kdepends on the extent of the fringing ﬁeld. If the dielectric ﬁlls the capacitor volume without extending beyond the electrodes. the correction factor K≈0.8 for capacitors of typical geometry. The inductance at high frequencies of a straight wire whose length /lscript is much greater than the wire diameter dis L≈2.0/bracketleftbiggnH cm/bracketrightbigg ·/lscript/parenleftbigg ln/parenleftbigg4/lscript d/parenrightbigg −1/parenrightbigg . (7.5) For very short wires, representati ve of vias in a printed circuit board, the inductance is L(in nH) ≈/lscript/d. (7.6) A transmission line is a pair of conductors with inductance Land capacitance C. The characteristic impedance Z=/radicalbig L/Cand the phase velocity vp=1/√ LC=1/√ µε, which decreases with the inverse square root of the dielectric constant of the medium. Typical coaxial and ribbon cables have a propagation delay of about 5 ns/cm. The impedance of a coaxial cable with outer diameter Dand inner diameter dis Z=6 0Ω·1 √ εrlnD d, (7.7) where the relative di electric constant εr=ε/ε0. A pair of parallel wires of diameter dand spacing a>2.5dhas the impedance Z= 120 Ω·1 √ εrln2a d. (7.8) This yields the impedance of a wire at a spacing habove a ground plane, Z=6 0Ω·1 √ εrln4h d. (7.9) A common conﬁguration utilizes a thin rectangular conductor above a ground plane with an intermediate dielectric (microstrip). Detailed calculations for this and other transmission line conﬁgurations are given by Gunston.* * M.A.R. Gunston. Microwave Transmission Line Data, Noble Pub- lishing Corp., Atlanta (1997) ISBN 1-884932-57-6, TK6565.T73G85.7.3. Synchrotron radiation (CGS units) For a particle of charge e,v e l o c i t y v=βc, and energy E=γmc2, traveling in a circular orbit of radius R, the classical energy loss per revolution δEis δE=4π 3e2 Rβ3γ4. (7.10) For high-energy electrons or positrons ( β≈1), this becomes δE(in MeV) ≈0.0885 [ E(in GeV)]4/R(in m) . (7.11) Forγ/greatermuch1, the energy radiated per revolution into the photon energy interval d(/planckover2pi1ω)i s dI=8π 9αγ F(ω/ωc)d(/planckover2pi1ω), (7.12) where α=e2//planckover2pi1cis the ﬁne-structure constant and ωc=3γ3c 2R(7.13) is the critical frequency. The normalized function F(y)i s F(y)=9 8π√ 3y/integraldisplay∞ yK5/3(x)dx , (7.14) where K5/3(x) is a modiﬁed Bessel function of the third kind. For electrons or positrons, /planckover2pi1ωc(in keV) ≈2.22 [E(in GeV)]3/R(in m) . (7.15) Fig. 7.1 shows F(y) over the important range of y. yF(y) 0.01 0.1 1.0 1 00.00.10.20.30.40.50.6 File [deg.pdg]synch.top Figure 7.1: The normalized synchrotron radiation spectrum F(y). Forγ/greatermuch1a n d ω/lessmuchωc, dI d(/planckover2pi1ω)≈3.3α(ωR/c)1/3, (7.16) whereas for γ/greatermuch1a n d ω/greaterorsimilar3ωc, dI d(/planckover2pi1ω)≈/radicalbigg 3π 2αγ/parenleftbiggω ωc/parenrightbigg1/2 e−ω/ω c/bracketleftbigg 1+55 72ωc ω+.../bracketrightbigg .(7.17) The radiation is conﬁned to angles /lessorsimilar1/γrelative to the instantaneous direction of motion. For γ/greatermuch1, where Eq. (7 .12) applies, the mean number of photons emitted per revolution is Nγ=5π √ 3αγ , (7.18) and the mean energy per photon is /angbracketleft/planckover2pi1ω/angbracketright=8 15√ 3/planckover2pi1ωc. (7.19) When /angbracketleft/planckover2pi1ω/angbracketright/greaterorsimilarO(E), quantum corrections are important. See J.D. Jackson, Classical Electrodynamics ,3rdedition (John Wiley & Sons, New York, 1998) for more formulae and details. (Note that earlier editions had ωctwice as large as Eq. (7 .13). 114 8. Naming scheme for hadrons 8. NAMING SCHEME FOR HADRONS Revised 2004 by M. Roos (University of Finland) and C.G. Wohl (LBNL). 8.1. Introduction We introduced in the 1986 edition [1] a new naming scheme for the hadrons. Changes from older terminology aﬀected mainly the heavier mesons made of the light ( u, d,ands) quarks. Old and new names were listed alongside until 1994. Names also change from edition toedition because some characteristic like mass or spin changes. The Summary Tables give both the new and old names whenever a change occurred. 8.2. “Neutral-ﬂavor” mesons ( S=C=B=T=0) Table 8.1 shows the names for mesons having the strangeness and all heavy-ﬂavor quantum numbers equal to zero. The scheme is designed for all ordinary non-exotic mesons, but it will work for many exotic types too, if needed. Table 8.1: Symbols for mesons with the strangeness and all heavy-ﬂavor quantum numbers equal to zero. JPC=⎧ ⎪⎨ ⎪⎩0−+1+−1−−0++ 2−+3+−2−−1++ ............ q qcontent2S+1LJ=1(Leven) J1(Lodd) J3(Leven) J3(Lodd) J u d, u u−d d,d u(I=1 ) πbρa d d+u u and/or s s/bracerightbigg (I=0 ) η,η/primeh,h/primeω,φ f,f/prime c cη c hc ψ†χc b bη b hb Υχ b t tη t ht θχ t †TheJ/ψremains the J/ψ. First, we assign names to those states with quantum numbers compatible with being q qstates. The rows of the Table give the possible q qcontent. The columns give the possible parity/charge- conjugation states, PC=−+, +−,−−,a n d+ +; these combinations correspond one-to-one with the angular-momentum state2S+1LJof the q qsystem being 1(Leven) J,1(Lodd) J,3(Leven) J,o r3(Lodd) J. HereS,L,a n d Jare the spin, orbital, and total angular momenta of theq qsystem. The quantum numbers are related by P=(−1)L+1, C=(−1)L+S,a n d Gparity = ( −1)L+S+I, where of course the Cquantum number is only relevant to neutral mesons. The entries in the Table give the meson names. The spin Jis added as a subscript except for pseudoscalar and vector mesons, and the mass is added in parentheses for mes ons that decay strongly. However, for the lightest meson reso nances, we omit the mass. Measurements of the mass, quark content (where relevant), and quantum numbers I,J,P,a n d C(orG)o fam e s o nt h u sﬁ xi t s symbol. Conversely, these properties may be inferred unambiguously from the symbol. If the main symbol cannot be assigned because the quantum numbers are unknown, Xis used. Sometimes it is not known whether a meson is mainly the isospin-0 mix of u uandd dor is mainly s s. Ap r i m e( o rp a i r ω,φ) may be used to distinguish two such mixing states. We follow custom and use spectroscopic names such as Υ(1S)a st h e primary name for most of those ψ,Υ,a n dχstates whose spectroscopic identity is known. We use the form Υ(9460) as an alternative, and as the primary name when the spectro scopic identity is not known.Names are assigned for t tmesons, although the top quark is evidently so heavy that it is expected to decay too rapidly for bound states to form. Gluonium states or other mesons that are not q qstates are, if the quantum numbers are notexotic, to be named just as are the q qmesons. Such states will probably be diﬃcult to distinguish from q qstates and will likely mix with them, and we make no attempt to distinguish those “mostly gluonium” from those “mostly q q.” An “exotic” meson with JPCquantum numbers that a q q system cannot have, namely JPC=0−−,0+−,1−+,2+−,3−+,···, would use the same symbol as does an ordinary meson with all the same quantum numbers as the exotic meson except for the Cparity. But then the Jsubscript may still distinguish it; for example, an isospin-0 1−+meson could be denoted ω1. 8.3. Mesons with nonzero S,C,B, and/or T Since the strangeness or a heavy ﬂ avor of these mesons is nonzero, none of them are eigenstates of charge conjugation, and in each of them one of the quarks is heavier than the other. The rules are: 1. The main symbol is an upper-case italic letter indicating the heavier quark as follows: s→ Kc →Db → Bt →T. We use the convention that the ﬂavor and the charge of a quark have the same sign . Thus the strangeness of the squark is negative, the charm of the cquark is positive, and the bottom of the bquark is negative. In addition, I3of the uandd quarks are positive and negative, respectively. The eﬀect of this convention is as follows: Any ﬂavor carried by a charged meson has the same sign as its charge .T h u s t h e K+,D+,a n d B+have positive strangeness, charm, and bottom, respectively, and all have positive I3.T h e D+shas positive charm andstrangeness. Furthermore, the ∆(ﬂavor) = ∆ Qrule, best known for the kaons, applies to every ﬂavor. 2. If the lighter quark is not a uor adquark, its identity is given by a subscript. The D+sis an example. 3. If the spin-parity is in the “normal” series, JP=0+,1−,2+,···, a superscript “∗” is added. 4. The spin is added as a subscript except for pseudoscalar or vector mesons. 8.4. Ordinary (3-quark) baryons The symbols N,∆,Λ,Σ,Ξ,a n d Ωused for more than 30 years for the baryons made of light quarks ( u,d,a n d squarks) tell the isospin and quark content, and the same information is conveyed by the symbols used for the baryons containing one or more heavy quarks(candbquarks). The rules are: 1. Baryons with three u and/or dquarks are N’s (isospin 1/2) or ∆’s (isospin 3/2). 2. Baryons with two u and/or dquarks are Λ’s (isospin 0) or Σ’s (isospin 1). If the third quark is a c,b,o rtquark, its identity is given by a subscript. 3. Baryons with one u ordquark are Ξ’s (isospin 1/2). One or two subscripts are used if one or both of the remaining quarks are heavy: thus Ξ c,Ξcc,Ξb,etc.∗ 4. Baryons with no uordquarks are Ω’s (isospin 0), and subscripts indicate any heavy-quark content. 5. A baryon that decays strongly has its mass as part of its name. Thus p,Σ−,Ω−,Λ+c,etc., but∆(1232)0,Σ(1385)−,Ξc(2645)+, etc. In short, the number of uplusdquarks together with the isospin determine the main symbol, and subscripts indicate any content ofheavy quarks. A Σalways has isospin 1, an Ωalways has isospin 0, etc. 8. Naming scheme for hadrons 115 8.5. Exotic baryons In 2003, several experiments reported ﬁnding a strangeness S=+ 1 , charge Q= +1 baryon, and one experiment reported ﬁnding an S=−2,Q=−2 baryon; see the “Exotic Baryons” section of the Data Listings. Baryons with such quantum numbers cannot be made from three quarks, and thus they are exotic. The S=+ 1b a r y o n ,w h i c h once would have been called a Z, was quickly dubbed the Θ(1540)+, and we propose to name the S=−2b a r y o nt h e Φ(1860).Footnote and Reference: ∗Sometimes a prime is necessary to distinguish two Ξc’s in the same SU( n) multiplet. See the “Note on Charmed Baryons” in the Charmed Baryon Listings. 1. Particle Data Group: M. Aguilar-Benitez et al., Phys. Lett. 170B (1986). 116 9. Quantum chromodynamics 9. QUANTUM CHROMODYNAMICS AND ITS COUPLING 9.1. The QCD Lagrangian Revised September 2005 by I. Hinchliﬀe (LBNL). Quantum Chromodynamics (QCD), the gauge ﬁeld theory which describes the strong interactions of colored quarks and gluons, is oneof the components of the SU(3) ×SU(2)×U(1) Standard Model. A quark of speciﬁc ﬂavor (such as a c harm quark) comes in 3 colors; gluons come in eight colors; hadrons are color-singlet combinations of quarks, anti-quarks, and gluons. The Lagrangian describing the interactions of quarks and gluons is (up to gauge-ﬁxing terms) L QCD=−1 4F(a) µνF(a)µν+i/summationdisplay q ψi qγµ(Dµ)ijψj q −/summationdisplay qmq ψi qψqi, (9.1) F(a) µν=∂µAa ν−∂νAa µ−gsfabcAb µAcν, (9.2) (Dµ)ij=δij∂µ+igs/summationdisplay aλa i,j 2Aa µ, (9.3) where gsis the QCD coupling constant, and the fabcare the structure constants of the SU(3) algebra (the λmatrices and values for fabccan be found in “SU(3) Isoscalar Factors and Representation Matrices,”Sec. 36 of this Review ). The ψ iq(x) are the 4-component Dirac spinors associated with each quark ﬁeld of (3) color iand ﬂavor q,a n dt h e Aaµ(x) are the (8) Yang-Mills (gluon) ﬁelds. A complete list of the Feynman rules which derive from this Lagrangian, together with some useful color-algebra identities, can be found in Ref. 1. The principle of “asymptotic freedom” determines that the renormalized QCD coupling is small only at high energies, and it is only in this domain that high-precision tests—similar to those in QED—can be performed using per turbation theory. Nonetheless, there has been in recent years much progress in understanding andquantifying the predictions of QCD in the nonperturbative domain, for example, in soft hadronic processes and on the lattice [2]. This short review will concentrate on QCD at short distances (large momentum transfers), where perturbation theory is the standard tool. It will discuss the processes that are used to determine the coupling constant of QCD. Other recent reviews of the c oupling constant measurements may be consulted for a diﬀerent perspective [3–6]. 9.2. The QCD coupling and renormalization scheme The renormalization scale dependence of the eﬀective QCD coupling αs=g2s/4πis controlled by the β-function: µ∂αs ∂µ=2β(αs)=−β0 2πα2 s−β1 4π2α3 s−β2 64π3α4 s−··· ,(9.4a) β0=1 1−2 3nf, (9.4b) β1=5 1−19 3nf, (9.4c) β2= 2857 −5033 9nf+325 27n2 f, (9.4d) where nfis the number of quarks with mass less than the energy scale µ. The expression for the next term in this series ( β3) can be found in Ref. 8. In solving this diﬀerential equation for αs,ac o n s t a n to f integration is introduced. This constant is the fundamental constant of QCD that must be determined from experiment in addition to the quark masses. The most sensible choice for this constant is thevalue of α sat a ﬁxed-reference scale µ0. It has become standard to choose µ0=MZ. The value at other values of µcan be obtained from log( µ2/µ2 0)=/integraltextαs(µ) αs(µ0)dα β(α). It is also convenient to introduce the dimensional parameter Λ, since this provides a parameterization of the µdependence of αs. The deﬁnition of Λ is arbitrary. One way to deﬁne it (adopted here) is to write a solution of Eq. (9 .4) as an expansion in inverse powers of ln ( µ2): αs(µ)=4π β0ln (µ2/Λ2)/bracketleftbigg 1−2β1 β2 0ln/bracketleftbig ln (µ2/Λ2)/bracketrightbig ln (µ2/Λ2)+4β2 1 β4 0ln2(µ2/Λ2) ×/parenleftbigg/parenleftBig ln/bracketleftBig ln (µ2/Λ2)/bracketrightBig −1 2/parenrightBig2 +β2β0 8β2 1−5 4/parenrightbigg/bracketrightbigg . (9.5)This solution illustrates the asymptotic freedom property: αs→0a s µ→∞ and shows that QCD becomes strongly coupled at µ∼Λ. Consider a “typical” QCD cross s ection which, when calculated perturbatively [7], starts at O(αs): σ=A1αs+A2α2 s+···. (9.6) The coeﬃcients A1,A2come from calculating the appropriate Feynman diagrams. In performing such calculations, various divergences arise,and these must be regulated in a consistent way. This requires a particular renormalization scheme (RS). The most commonly used one is the modiﬁed minimal subtraction ( MS) scheme [9]. This involves continuing momentum integrals from 4 to 4–2 /epsilon1dimensions, and then subtracting oﬀ the resulting 1 //epsilon1poles and also (ln 4 π−γE), which is an artifact of continuing the dimension. (Here γEis the Euler-Mascheroni constant.) To preserve the dimensionless nature of the coupling, a mass scale µmust also be introduced: g→µ/epsilon1g.T h e ﬁnite coeﬃcients Ai(i≥2) thus obtained depend implicitly on the renormalization convention used and explicitly on the scale µ. The ﬁrst two coeﬃcients ( β0,β1)i nE q .( 9 .4) are independent of the choice of RS. In contrast, the co eﬃcients of terms proportional to αnsforn>3areRS-dependent. The form given above for β2is in the MSscheme. The fundamental theorem of RS dependence is straightforward. Physical quantities, such as the cross section calculated to all orders in perturbation theory, do not depend on the RS. It follows that atruncated series doesexhibit RS dependence. In practice, QCD cross sections are known to leading order (LO), or to next-to-leading order (NLO), or in some cases, to next-to-next-to-leading order (NNLO);and it is only the latter two cases, which have reduced RS dependence, that are useful for precision tests. At NLO the RS dependence is completely given by one condition which can be taken to be the value of the renormalization scale µ.A tN N L Ot h i si sn o ts u ﬃ c i e n t ,a n d µis no longer equivalent to a choice of scheme; both must now be speciﬁed. One, therefore, has to a ddress the question of what is the “best” choice for µwithin a given scheme, usually MS. There is no deﬁnite answer to this question—higher-order corrections do not “ﬁx”the scale, rather they render the theoretical predictions less sensitive to its variation. One should expect that choosing a scale µcharacteristic of the typical energy scale ( E) in the process would be most appropriate. In general, a poor choice of scale generates terms of order ln( E/µ)i n theA i’s. Various methods have been proposed including choosing the scale for which the next-to-leading-order correction vanishes (“Fastest Apparent Convergence [10]”); the scale for which the next-to-leading- order prediction is stationary [11], ( i.e.,t h ev a l u eo f µwhere dσ/dµ = 0); or the scale dictated by th e eﬀective charge scheme [12] or by the BLM scheme [13]. By comparing the values of αsthat diﬀerent reasonable schemes give, an estimate of theoretical errors can be obtained. It has also been suggested to replace the perturbation series by its Pad´ e approximant [14]. Results obtained using this method have, in certain cases, a reduced scale dependence [15,16]. One can also attempt to determine the scale from data by allowing it to vary and using a ﬁt to determine it. This method can allow a determination of the error due to the scale choice and can give more conﬁdence in the end result [17]. In many of the cases discussedbelow this scale uncertainty is the dominant error. An important corollary is that if the higher-order corrections are naturally small, then the additional uncertainties introduced by the µ dependence are likely to be small. There are some processes, however, for which the choice of scheme caninﬂuence the extracted value of α s(MZ). There is no resolution to this problem other than to try to calculate even more terms in the perturbation series. It is important to note that, since the perturbation series is an asymptotic expansion, there is a limit to the precision with which any theoretical quantity canbe calculated. In some processes, the h ighest-order perturbative terms may be comparable in size to nonperturbative corrections (sometimes called higher-twist or renormalon eﬀects, for a discussion see Ref. 18); an estimate of these terms and their uncertainties is required if a value ofα sis to be extracted. 9. Quantum chromodynamics 117 Cases occur where there is mor e than one large scale, say µ1and µ2. In these cases, terms appear of the form log( µ1/µ2). If the ratio µ1/µ2is large, these logarithms can render naive perturbation theory unreliable and a modiﬁed perturbation expansion that takes theseterms into account must be used. A few examples are discussed below. In the cases where the higher-o rder corrections to a process are known and are large, some caution should be exercised when quoting the value of α s. In what follows, we will attempt to indicate the size of the theoretical uncertainti es on the extracted value of αs.There are two simple ways to determine this error. First, we can estimate it by comparing the value of αs(µ) obtained by ﬁtting data using the QCD formula to highest known order in αs, and then comparing it with the value obtained using the next-to-highest-order formula ( µis chosen as the typical energy scale in the process). The correspondingΛ’s are then obtained by evolving α s(µ)t oµ=MZusing Eq. (9 .4) to the same order in αsas the ﬁt. Alternatively, we can vary the value ofµover a reasonable range, extract ing a value of Λ for each choice of µ. This method is by its nature impreci se, since “reasonable” involves a subjective judgment. In either case, if the perturbation series is well behaved, the resulting error on αs(MZ) will be small. In the above discussion we have ignored quark-mass eﬀects, i.e.,w e have assumed an idealized situation where quarks of mass greater thanµare neglected completely. In this picture, the β-function coeﬃcients change by discrete amounts as ﬂavor thresholds (a quark of mass M) are crossed when integrating th e diﬀerential equation for α s.N o w imagine an experiment at energy scale µ; for example, this could be e+e−→hadrons at center-of-mass energy µ.I fµ/greatermuchM,t h em a s s Mis negligible and the process is well described by QCD with nf massless ﬂavors and its parameter α(nf)up to terms of order M2/µ2. Conversely if µ/lessmuchM, the heavy quark plays no role and the process is well described by QCD with nf−1 massless ﬂavors and its parameter α(nf−1)up to terms of order µ2/M2.I fµ∼M, the eﬀects of the quark mass are process-dependent and cannot be absorbed into the running coupling. The values of α(nf)andα(nf−1)are related so that a physical quantity calculate d in both “theories” gives the same result [19]. This implies, for µ=M α(nf)(M)=α(nf−1)(M)−11 72π2α3 (nf−1)(M)+O/parenleftBig α4 (nf−1)/parenrightBig (9.7) which is almost identical to the naive result α(nf)(M)=α(nf−1)(M). HereMis the mass of the value of the running quark mass deﬁned in the MSscheme (see the note on “Quark Masses” in the Particle Listings for more details), i.e.,w h e r e M MS(M)=M. It also follows that, for a relationship such as Eq. (9 .5) to remain valid for all values of µ, Λ must also change as ﬂavor thresholds are crossed, the value corresponds to an eﬀective number of massless quarks: Λ →Λ(nf)[19,20]. The formulae are given in the 1998 edition of this review. Experiments such as those from deep-inelastic scattering involve a range of energies. After ﬁtting to their measurements to QCD, the resulting ﬁt can be expressed as a value of αs(MZ). Determinations of αsresult from ﬁts to data using NLO and NNLO: LO ﬁts are not useful and their values will not be used in the following. Care must be exerc ised when comparing results from NLO and NNLO. In order to compare the values of αsfrom various experiments, they must be evolved using the renormalization group to a common scale. For convenie nce, this is taken to be the mass of the Zboson. The extrapolation is performed using same order in perturbation theory as was used in the analysis. This evolution uses third-order perturbation theory and can introduce additionalerrors particularly if extrapolation from very small scales is used. The variation in the charm and bottom quark masses ( M b=4.3±0.2G e V andMc=1.3±0.3 GeV are used [21]) can also introduce errors. These result in a ﬁxed value of αs(2 GeV) giving an uncertainty in αs(MZ)=±0.001 if only perturbative evolution is used. There could be additional errors from nonperturbative eﬀects that enter at low energy.9.3. QCD in deep-inelastic scattering The original and still one of the most powerful quantitative tests of perturbative QCD is the breaking of Bjorken scaling in deep-inelastic lepton-hadron scattering. The review ‘Structure Functions,” (Sec. 16of this Review ) describes the basic forma lism and reviews the data. α s is obtained together with the structure functions. The global ﬁt from MRST04 [41] of (Sec. 16) gives αs(MZ)=0.1205±0.004 from NLO andαs(MZ)=0.1167±0.004 from NNLO. Other ﬁts are consistent with these values but cannot be averaged as they use overlapping data sets. The good agreement between the NLO and NNLO ﬁts indicates that the theoretical uncertainties are under control. Nonsinglet structure functions oﬀer in principle the most precise test of the theory and cleanest way to extract αs,s i n c et h e Q2evolution is independent of the gluon distribution, which is much more poorly constrained. The CCFR collaboration ﬁt to the Gross-Llewellyn Smithsum rule [23] whose value at leading order is determined by baryon number and which is known to order α 3s[24,25]˙(NNLO); estimates of the order α4sterm are available [26]. /integraldisplay1 0dx/parenleftBig F νp 3(x, Q2)+Fνp 3(x, Q2)/parenrightBig = 3/bracketleftBig 1−αs π(1 + 3 .58αs π+1 9.0/parenleftBigαs π)2/parenrightBig −∆HT/bracketrightBig ,(9.8) where the higher-twist contribution ∆ HTis estimated to be (0.09±0.045)/Q2in [24,27] and to be somewhat smaller by [28]. The CCFR collaboration [29], combines their data with that from other experiments [30] and gives αs(√ 3G e V )=0 .28± 0.035 (expt.) ±0.05 (sys)+0.035 −0.03(theory). The error from higher- twist terms (assumed to be ∆ HT=0.05±0.05) dominates the theoretical error. If the higher twist result of [28] is used, the centralvalue increases to 0.31 in agreement with the ﬁt of [31]. This value corresponds to α s(MZ)=0.118±0.011. Fits of the Q2evolution [32] ofxF3using the CCFR data using NNLO and estimates of NNNLO QCD and higher twist terms enables the eﬀect of these terms to be studied. The spin-dependent structure functions, measured in polarized lepton-nucleon scattering, can also be used to determine αs.N o t e t h a t these experiments measure asymme tries and rely on measurements of unpolarized data to extract the spin-dependent structure functions. Here the values of Q2∼2.5G e V2are small, particularly for the E143 data [33], and higher-twist corrections are important. A ﬁt [34] byan experimental group using the mea sured spin dependent structure functions for several experiments [33,35] as well as their own data has been made. When data from HERMES [36] and SMC are included [37] α s(MZ)=0.120±0.009 is obtained: this is used in the ﬁnal average. αscan also be determined from the Bjorken spin sum rule [38]; aﬁ tg i v e s αs(MZ)=0.118+0.010 −0.024[39]; consistent with an earlier determination [40], the larger error being due to the extrapolation into the (unmeasured) small xregion. Theoretically, the sum rule is preferable as the perturbative QCD result is known to higher order and these terms are important at the low Q2involved. It has been shown that the theoretical erro rs associated with the choice of scale are considerably reduced by the use of Pad´ e approximants [15], which results in αs(1.7G e V ) = 0 .328±0.03 (expt.) ±0.025 (theory) corresponding to αs(MZ)=0.116+0.003 −0.005(expt.) ±0.003 (theory). No error is included from the extrapolation into the region of xthat is unmeasured. Should data become available at smaller values of xso that this extrapolation could be more tightly constrained. This result is not used in the ﬁnal average. 9.4. QCD in decays of the τlepton The semi-leptonic branching ratio of the tau ( τ→ντ+h a d r o n s , Rτ) is an inclusive quantity. It is related to the contribution of hadrons to the imaginary part of the Wself energy/parenleftbig Π(s)/parenrightbig .I ti s sensitive to a range of energies since it involves an integral Rτ∼/integraldisplaym2τ 0ds m2τ(1−s m2τ)2/parenleftBig (1 + 2 s/m2 τ)ImΠ(1) + ImΠ(0)/parenrightBig (9.9) 118 9. Quantum chromodynamics 0.1 0.12 0.14Average Hadronic Jets Polarized DIS Deep Inelastic Scattering (DIS) τ decaysZ widthFragmentation Spectroscopy (Lattice)ep event shapesPhoto-production Υ decaye+e- rates αs(MZ) Figure 9.1: Summary of the value of αs(MZ)f r o mv a r i o u s processes. The values shown indicate the process and the measured value of αsextrapolated to µ=MZ. The error shown is the totalerror including theoretica l uncertainties. The average quoted in this report which com es from these measurements is also shown. See text for discussion of errors. where ImΠ(1) denotes the vector part and ImΠ(0) the scalar part. Since the scale involved is low, one must take into accountnonperturbative (higher-twist) contributions which are suppressed by powers of the τmass. R τ=3.058/bracketleftbigg 1+δEW+αs(mτ) π+5.2/parenleftBigαs(mτ) π/parenrightBig2 +2 6.4/parenleftBigαs(mτ) π/parenrightBig3 +am2 m2τ+bmψ ψ m4τ+cψ ψψ ψ m6τ+···/bracketrightbigg . (9.10) δEW=0.0010 is the electroweak correction. Here a,b,andcare dimensionless constants and mis a light quark mass. The term of order 1 /m2τis a kinematical eﬀect due to the light quark masses and is consequently very small. The nonperturbative terms areestimated using sum rules [41]. In total, they are estimated to be −0.014±0.005 [42,43]. This estimate relies on there being no term of order Λ 2/m2τ/parenleftbigg note thatαs(mτ) π∼(0.5G e V mτ)2/parenrightbigg .T h e a,b,a n d ccan be determined from the data [44] by ﬁtting to moments of the Π(s) and separately to the ﬁnal states accessed by the vector and axial parts of the Wcoupling. The values so extracted [45,46] are consistent with the theoretical estimates. If the nonperturbative termsare omitted from the ﬁt, the extracted value of α s(mτ) decreases by ∼0.02. Forαs(mτ)=0 .35 the perturbative series for RτisRτ∼ 3.058(1 + 0 .112 + 0 .064 + 0 .036).The size (estimated error) of the nonperturbative term is 20% (7%) of the size of the order α3sterm. The perturbation series is not ve ry well convergent; if the order α3s term is omitted, the extracted value of αs(mτ) increases by 0.05. The order α4sterm has been estimated [47] and attempts made to resum the entire series [48,49]. These estimates can be used to obtain an estimate of the errors due to these unknown terms [50,51]. Anotherapproach to estimating this α 4sterm gives a contribution that is slightly larger than the α3sterm [52]. Rτcan be extracted from the semi-leptonic branching ratio from the relation Rτ=1/B(τ→eν ν)−1.97256; where B( τ→eν ν)i s measured directly or extracted fro m the lifetime, the muon mass, and the muon lifetime assuming universality of lepton couplings. Using the average lifetime of 290 .6±1.1f sa n da τmass of 1776 .99±0.29 MeV from the PDG ﬁt gives Rτ=3.645±0.020. The directmeasurement of B( τ→eν ν) can be combined with B( τ→µν ν)t o give B( τ→eν ν)=0.1785±0.0005 which gives Rτ=3.629±0.015. Averaging these yields αs(mτ)=0.338±0.004 using the experimental error alone. We assign a theoretical error equal to 40% of thecontribution from the order α 3term and all of the nonperturbative contributions. This then gives αs(mτ)=0 .34±0.03 for the ﬁnal result. This corresponds to αs(MZ)=0 .120±0.003. This result is consistent with that obtained by using the moments [53] of the integrand and is used in the average below. 9.5. QCD in high-energy hadron collisions There are many ways in which per turbative QCD can be tested in high-energy hadron colliders. The quantitative tests are only useful if the process in question has been calculated beyond leading order in QCD perturbation theory. The production of hadronic jets with large transverse momentum in hadron-hadron collisions provides a direct probe of the scattering of quarks and gluons: qq→qq,qg→qg, gg→gg,etc.Higher–order QCD calculations of the jet rates [54] and shapes are in impressive agreement with data [55]. This agreementhas led to the proposal that these data could be used to provide a determination of α s[56]. A set of structure functions is assumed and jet data are ﬁtted over a very large range of transverse momentato the QCD prediction for the underlying scattering process that depends on α s. The evolution of the coupling over this energy range (40 to 250 GeV) is therefore tested in the analysis. CDF obtains αs(MZ)=0.1178±0.0001 (stat.) ±0.0085 (syst.) [57]. Estimation of the theoretical errors is not straightforward. The structure functionsused depend implicitly on α sand an iteration procedure must be used to obtain a consistent result; diﬀerent sets of structure functions yield diﬀerent correlations between the two values of αs. CDF includes a scale error of 4% and a structure function error of 5% in the determination of αs. Ref. 56 estimates the error from unknown higher order QCD corrections to be ±0.005. Combining these then gives αs(MZ)=0 .118±0.011 which is used in the ﬁnal average. For additional comments on comparisons between these data and theorysee Ref. 4. Data are also available on the angular distribution of jets; these are also in agreement with QCD expectations [58,59]. QCD corrections to Drell- Yan type cross sections ( i.e.,t h e production in hadron collisions by quark-antiquark annihilation of lepton pairs of invariant mass Qfrom virtual photons, or of real Wor Zbosons), are known [60]. These O(α s) QCD corrections are sizable at small values of Q. The correction to WandZproduction, as measured in p pcollisions at√ s=0.63 TeV and√ s=1.8,1.96 TeV, is of order 30%. The NNLO corrections to this process are known [61]. The production of WandZbosons and photons at large transverse momentum can also be used to test QCD. The leading-order QCDsubprocesses are q q→Vgandqg→Vq(V=W, Z, γ ). If the parton distributions are taken from other processes and a value of αsassumed, then an absolute prediction is obtained. Conversely, the data can beused to extract information on quark and gluon distributions and on the value of α s. The next-to-leading-order QCD corrections are known for photons [62,63], and for W/Z production [64], and so a precision test is possible. Data exist on photon production from the CDF and DØ collaborations [65,66] and from ﬁxed target experiments [67].Detailed comparisons with QCD predictions [68] may indicate an excess of the data over the theoretical prediction at low value of transverse momenta, although other authors [69] ﬁnd smaller excesses. The UA2 collaboration [70] extracted a value of α s(MW)= 0.123±0.018 (stat.) ±0.017 (syst.) from the measured ratio RW= σ(W+1 j e t ) σ(W+0 j e t ). The result depends on the algorithm used to deﬁne a jet, and the dominant systematic errors due to fragmentation and corrections for underlying events (the former causes jet energyto be lost, the latter causes it to be increased) are connected to the algorithm. There is also dependence on the parton distribution functions, and hence, α sappears explicitly in the formula for RW, and implicitly in the distribution functions. The UA2 result is not used in the ﬁnal average. Data from CDF and DØ on the Wp t distribution [71] are in agreement with QCD but are not able to determine αswith suﬃcient precision to have any weight in a global average. 9. Quantum chromodynamics 119 In the region of low pt, the ﬁxed order perturbation theory is not applicable; one must sum terms of order αnslnn(pt/MW) [72]. Data from DØ [73] on the ptdistribution of Zbosons agree well with these predictions. The production rates of bquarks in p phave been used to determine αs[74]. The next-to-leading-order QCD production processes [75] have been used. By selecting events where the bquarks are back-to- back in azimuth, the next-to-leading-order calculation can be used to compare rates to the measured value and a value of αsextracted. The errors are dominated by the measurement errors, the choice ofµand the scale at which the structure functions are evaluated, and uncertainties in the choice of structure functions. The last wereestimated by varying the structure functions used. The result is α s(MZ)=0.113+0.009 −0.013, which is not included in the ﬁnal average, as the measured b bcross section is not in very good agreement with perturbative QCD [76] and it is therefore diﬃcult to interpret thisresult. Recent improvments in the theoretical undestanding [77] and measurements from CDF [78] now show good agreement between the measured cross-sections and the QCD predictions but there is no extraction of α susing these. 9.6. QCD in heavy-quarkonium decay Under the assumption that the hadronic and leptonic decay widths of heavy Q Qresonances can be factori zed into a nonperturbative part—dependent on the conﬁning potential—and a calculable pertur- bative part, the ratios of partial decay widths allow measurements ofα sat the heavy-quark mass scale. T he most precise data come from the decay widths of the 1−−J/ψ(1S)a n d Υresonances. The total decay width of the Υis predicted by perturbative QCD [79,80] Rµ(Υ)=Γ(Υ→hadrons) Γ(Υ→µ+µ−) =10(π2−9)α3s(Mb) 9πα2em ×/bracketleftBigg 1+αs π/parenleftBigg −14.05 +3β0 2/parenleftbigg 1.161 + ln/parenleftBig2Mb MΥ/parenrightBig/parenrightbigg/parenrightBigg/bracketrightBigg .(9.11) D a t aa r ea v a i l a b l ef o rt h e Υ,Υ/prime,Υ/prime/prime,a n d J/ψ.T h er e s u l t is very sensitive to αsand the data are suﬃciently precise (Rµ(Υ)=3 7 .28±0.75) [81] that the theoretical errors will dominate. There are theoretical corrections to this formula due to the relativistic nature of the Q Qsystem which have been calculated [80] to order v2/c2. These corrections ar e more severe for the J/ψ.T h e r ea r e also nonperturbative corrections arising from annihilation from higher Fock states (“color octet ” contribution) which can only be estimated [82]; again these are more severe for the J/ψ.T h e Υgives αs(Mb)=0.183±0.01, where the error includes that from the ”color octet” term and the choice of scale which together dominate. The ratio of widthsΥ→γgg Υ→ggghas been measured by th e CLEO collaboration and can be used to determine αs(Mb)=0.189±0.01±0.01. The error is dominated by theoretical uncertainties associated with the scale choice; the uncertainty due to the ”color octet” piece is not present in this case [83]. The theoretical un certainties due to the production of photons in fragmentation [84] are small [85]. Higher order QCD calculations of the photon energy distribution are available [86]; this distribution could now be used to further test the theory. The width Γ( Υ→e+e−) can also be used to determine αsby using moments of the quantity Rb(s)=σ(e+e−→b b) σ(e+e−→µ+µ−) deﬁned by Mn=/integraltext∞ 0Rb(s) sn+1[87]. At large values of n,Mnis dominated by Γ( Υ→e+e−). Higher order corrections are available and the method gives αs(Mb)=0.220±0.027 [88]. The dominant error is theoretical and is dominated by the choice of scale and byuncertainties in Coul omb corrections that have been resummed in Ref. 89. These various Υdecay measurements can be combined and giveα s(Mb)=0.185±0.01 corresponding to αs(MZ)=0.109±0.004 which is used in the ﬁnal average [83]. The mass of charmonium can also be used for determination of αsa f t e rt a k i n gi n t oa c c o u n teﬀects of analytic continuation ( π2-terms summation), and Coulomb summation [90]. 9.7. Perturbative QCD in e+e−collisions The total cross section for e+e−→hadrons is obtained (at low values of√ s) by multiplying the muon-pair cross section by the factor R=3Σqe2q. The higher-order QCD corrections to this quantity have been calculated, and the results can be expressed in terms of thefactor: R=R (0)/bracketleftbigg 1+αs π+C2/parenleftBigαs π/parenrightBig2 +C3/parenleftBigαs π/parenrightBig3 +···/bracketrightbigg , (9.12) where C2=1.411 and C3=−12.8 [91]. R(0)can be obtained from the formula for dσ/dΩf o r e+e−→f f by integrating over Ω. The formula is given in Sec. 39.2 of this Review . This result is only correct in the zero-quark-mass limit. The O(αs) corrections are also known for massive quarks [92]. The principal advantage of determining αsfromRine+e−annihilation is that there is no dependence on fragmentation models, jet algorithms, etc. A measurement by CLEO [93] at√ s=1 0.52 GeV yields αs(10.52 GeV) = 0 .20±0.01±0.06, which corresponds to αs(MZ)= 0.130±0.005±0.03. A comparison of the theoretical prediction of Eq. (9 .12) (corrected for the b-quark mass), with all the available data at values of√ sbetween 20 and 65 GeV, gives [94] αs(35 GeV) = 0 .146±0.030.T h es i z eo ft h eo r d e r α3sterm is of order 40% of that of the order α2sand 3% of the order αs. If the order α3sterm is not included, a ﬁt to the data yields αs(35 GeV) = 0 .142±0.030, indicating that the theoretical uncertainty is smaller than theexperimental error. Measurements of the ratio of hadronic to leptonic width of the Z at LEP and SLC, Γ h/Γµprobe the same quantity as R.U s i n gt h e average of Γ h/Γµ=2 0.767±0.025 gives αs(MZ)=0.1226±0.0038 [95]. In performing this extraction it is necessary to include the electroweakcorrections to the Zwidth. As these must be calculated beyond leading order, they depend on the top top-quark and Higgs masses. The latteris not yet meausured an is inferred from global ﬁts to the electroweakdata. There are additional theoretical errors arising from the choiceof QCD scale. While this method has small theoretical uncertaintiesfrom QCD itself, it relies sensitively on the electroweak couplings of theZto quarks [96]. The presence of new physics which changes these couplings via electroweak radiative corrections would invalidatethe value of α s(MZ). An illustration of the sensitivity can be obtained by comparing this value with the one obtained from the global ﬁts [95]of the various precision measurements at LEP/SLC and the Wand top masses: α s(MZ)=0.1186±0.0027. The diﬀerence between these two values may be accounted for by sy stematic uncertainties as large as±0.003 [95], therefore αs(MZ)=0.1186±0.0042 will be used in the ﬁnal average. An alternative method of determining αsine+e−annihilation is from measuring quantities that are sensitive to the relative rates oftwo-, three-, and four-jet events . A review should be consulted for more details [97] of the issues ment ioned brieﬂy here. In addition to simply counting jets, there are many possible choices of such “shapevariables”: thrust [98], energy-energy correlations [99], average jetmass, etc.All of these are infrared safe, which means they can be reliably calculated in perturbation theory. The starting point for all these quantities is the multijet cross section. For example, at orderα s, for the process e+e−→qq g: [100] 1 σd2σ dx1dx2=2αs 3πx2 1+x2 2 (1−x1)(1−x2), (9.13) xi=2Ei √ s(9.14) where xiare the center-of-mass energy fractions of the ﬁnal-state (massless) quarks. A distribution in a “three-jet” variable, such asthose listed above, is obtained by integrating this diﬀerential cross 120 9. Quantum chromodynamics section over an appropriate phase space region for a ﬁxed value of t h ev a r i a b l e .T h eo r d e r α2scorrections to this process have been computed, as well as the 4-jet ﬁnal states such as e+e−→qqgg[101]. There are many methods used by the e+e−experimental groups to determine αsfrom the event topology. The jet-counting algorithm, originally introduced by the JADE collaboration [102], has been usedby many other groups. Here, particles of momenta p iandpjare combined into a pseudo-particle of momentum pi+pjif the invariant mass of the pair is less than y0√ s. The process is iterated until all pairs of particles or ps eudoparticles have a ma ss-measure that exceeds y0√ s; the remaining number is then deﬁned to be the jet multiplicity. The remaining number is then deﬁned to be the number of jets in the event, and can be compared to the QCD prediction. The Durham algorithm is slightly diﬀerent: in combining a pair of partons, it usesM 2=2 m i n ( E2 i,E2 j)(1−cosθij) for partons of energies EiandEj separated by angle θij[103]. There are theoretical ambiguities in the way this process is carried out. Quarks and gluons are massless, whereas the observed hadronsare not, so that the massive jets that result from this scheme cannotbe compared directly to the jets o f perturbative QCD. Diﬀerent recombination schemes have been tried, for example combining 3-momenta and then rescaling the energy of the cluster so thatit remains massless. These schemes result in the same data givingslightly diﬀerent values [104,105] of α s. These diﬀerences can be used to determine a systematic error. In addition, since what is observed are hadrons rather than quarks and gluons, a model isneeded to describe the evolution of a partonic ﬁnal state into oneinvolving hadrons, so that detect or corrections can be applied. The QCD matrix elements are combined with a parton-fragmentationmodel. This model can then be used to correct the data for a directcomparison with the parton calculation. The diﬀerent hadronizationmodels that are used [106–109] model the dynamics that are controlledby nonperturbative QCD eﬀects whi ch we cannot yet calculate. The fragmentation parameters of these Monte Carlos are tuned to get agreement with the observed data. The diﬀerences between thesemodels contribute to the systematic errors. The systematic errorsfrom recombination schemes and fragmentation eﬀects dominate overthe statistical and other errors of the LEP/SLD experiments. The scale Mat which α s(M) is to be evaluated is not clear. The invariant mass of a typical jet (or√ sy0) is probably a more appropriate choice than the e+e−center-of-mass energy. While there is no justiﬁcation for doing so, if the value is allowed to ﬂoat in theﬁt to the data, the ﬁt improves and the data tend to prefer valuesof order√ s/10 GeV for some variables [105,110]; the exact value depends on the variable that is ﬁtted. The perturbative QCD formulae can break down in special kinematical conﬁgurations. For example, the thrust ( T) distribution contains terms of the type αsln2(1−T). The higher orders in the perturbation expansion contain terms of order αnslnm(1−T). For T∼1 (the region populated by 2-jet events), the perturbation expansion is unreliable. The terms with n≤mcan be summed to all orders in αs[111]. If the jet recombination methods are used higher- order terms involve αnslnm(y0), these too can be resummed [112] The resummed results give better agreement with the data at large valuesofT. Some caution should be exercised in using these resummed results because of the possibility of overcounting; the showering Monte Carlos that are used for the fragmentation corrections also generate some of these leading-log corrections. Diﬀerent schemes for combining the order α 2sand the resummations are available [113]. These diﬀerent schemes result in shifts in αsof order ±0.002. The use of the resummed results improves the agreement between the data andthe theory; for more details see Ref. 114. An average of results at theZresonance from SLD [105], OPAL [115], L3 [116], ALEPH [117], and DELPHI [118], using the combined α 2sand resummation ﬁtting to a large set of shape variables, gives αs(MZ)=0.122±0.007. The errors in the values of αs(MZ) from these shape variables are totally dominated by the theoretical uncertainties associated with the choiceof scale, and the eﬀects of hadronization Monte Carlos on the diﬀerentquantities ﬁtted.Estimates are available for the nonperturbative corrections to the mean value of 1 −T[119]. These are of order 1 /Eand involve a single parameter to be determined from exp eriment. These c orrections can then be used as an alternative to those modeled by the fragmentationMonte Carlos. The DELPHI collaboration has ﬁtted its data using an additional parameter to take into account these 1 /Eeﬀects [120] and quotes for the MSscheme αs=0.1217±0.0046 and a signiﬁcant 1/Eterm. This term vanishes in the RGI/ECH scheme and the data are well described by pure perturbation theory with consistent αs=0.1201±0.0020. Studies have been carried out at energies between ∼130 GeV [121] and ∼200 GeV [122]. These can be combined to give αs(130 GeV) = 0 .114±0.008 and αs(189 GeV) = 0 .1104±0.005. The dominant errors are theoretical and systematic and, most ofthese are in common at the two ene rgies. These data and those at theZresonance and below provide clear conﬁrmation of the expected decrease in α sas the energy is increased. The LEP QCD working group [123] uses all LEP data Zmass and higher energies to perform a global ﬁt using a large number ofshape variables. It determines α s(MZ)=0.1202±0.0003 (stat) ± 0.0049 (syst), (result quoted in Ref. 6) the error being dominated by theoretical uncertainties which are the most diﬃcult to quantify. Similar studies on event shapes have been undertaken at lower energies at TRISTAN, PEP/PETRA, and CLEO. A combined resultfrom various shape parameters by the TOPAZ collaboration givesα s(58 GeV) = 0 .125±0.009, using the ﬁxed order QCD result, andαs(58 GeV) = 0 .132±0.008 (corresponding to αs(MZ)= 0.123±0.007), using the same method as in the SLD and LEP average [124]. The measurements of event shapes at PEP/PETRA are summarized in earlier editions of thi s note. A recent reevaluation of the JADE data [125] obtained using resummed QCD results with modernmodels of jet fragmentation and by averaging over several shapevariables gives α s(22 GeV) = 0 .151±0.004 (expt)+0.014 −0.012(theory) which is used in the ﬁnal average. These results also attempt toconstrain the non-perurbative parameters and show a remarkableagreement with QCD even at low energies [126]. An analysis by theTPC group [127] gives α s(29 GeV) = 0 .160±0.012, using the same method as TOPAZ. The CLEO collaboration ﬁts to the order α2sresults for the two jet fraction at√ s=1 0.53 GeV, and obtains αs(10.53 GeV) = 0.164±0.004 (expt.) ±0.014 (theory) [128]. The dominant systematic error arises from the choice of scale ( µ), and is determined from the range of αsthat results from ﬁt with µ=1 0.53 GeV, and a ﬁt where µis allowed to vary to get the lowest χ2. The latter results in µ=1.2 GeV. Since the quoted result corresponds to αs(1.2G e V ) = 0 .35, it is by no means clear that the perturbative QCD expression is reliableand the resulting error should, therefore, be treated with caution. A ﬁt to many diﬀerent variables as is done in the LEP/SLC analyses would give added conﬁdence to the quoted error. All these measurements are consistent with the LEP average quoted above which has the smallest statistical error; the systematic errors being mostly theoretical are likely to be strongly correlated betweenthe measurements. The value of α s(MZ)=0.1202±0.005 is used in the ﬁnal average. The four jet ﬁnal states can be used to measure the color factors of QCD, related to the relate strength of the couplings of quarks andgluons to each other. While these factors are not free parameters,the agreement between the measure ments and expectations provides more evidence for the validity of QCD. The results are summarized inRef. 129. 9.8. Scaling violations in f ragmentation functions Measurements of the fragmentation function di(z,E), (the probability that a hadron of type ibe produced with energy zEin e+e−collisions at√ s=2E) can be used to determine αs. (Detailed deﬁnitions and a discussion of the properties of fragmentation functions can be found in Sec. 17 of this Review ). As in the case of scaling violations in structure functions, perturbative QCD predicts 9. Quantum chromodynamics 121 only the Edependence. Hence, measurements at diﬀerent energies are needed to extract a value of αs. Because the QCD evolution mixes the fragmentation functions for each quark ﬂavor with the gluon fragmentation function, it is necessary to determine each of thesebefore α scan be extracted. The ALEPH collaboration has used data from energies rang- ing from√ s=2 2G e Vt o√ s=9 1G e V .Aﬂ a v o rt a gi s used to discriminate between diﬀerent quark species, and the longitudinal and transverse cross sections are used to extract the gluon fragmentation function [130]. The result obtainedisα s(MZ)=0 .126±0.007 (expt.) ±0.006 (theory) [131]. The theory error is due mainly to the choice of scale. The OPAL collaboration [132] has also extracted the separate fragmentationfunctions. DELPHI [133] has also performed a similar analy- sis using data from other experiments at lower energy with the result α s(MZ)=0 .124±0.007 (expt.) ±0.009 (theory). The larger theoretical error is due to the larger range of scales that were used in the ﬁt. These results can be combined to giveα s(MZ)=0.125±0.005 (expt.) ±0.008 (theory). A global analysis [134] uses data on the production of π,K,p ,a n d pfrom SLC [135], DELPHI [136], OPAL [137], ALEPH [138], and lower-energy data from the TPC collaboration [139]. A ﬂavor tagand a three-jet analysis is used to disentangle the quark and gluon fragmentation functions. The value α s(MZ)=0.1172+0.0055+0 .0017 −0.0069−0.0025 is obtained. The second error is a theoretical one arising from the choice of scale. The fragmentation functions resulting from this ﬁt are consistent with a recent ﬁt of [140]. It is unclear how to combine the measurements discussed in the two previous paragraphs as much of the data used are common to both. If the theoretical errors dominate then a simple average is appropriate as the methods are diﬀerent. For want of a better solution, the naive average of αs(MZ)=0.1201±0.006 is used in the average value quoted below. 9.9. Photon structure functions e+e−can also be used to study photon-photon interactions, which can be used to measure the structure function of a photon [141], by selecting events of the type e+e−→e+e−+hadrons which proceeds via two photon scattering. If event s are selected where one of the photons is almost on mass shell and the other has a large invariant massQ, then the latter probes the photon structure function at scale Q; the process is analogous to deep inelastic scattering where a highly virtual photon is used to probe the proton structure. This process was included in earlier versions of this Review which can be consulted for details on older measurements [142–145]. A review of the data can be found in [146]. Data are available from LEP [147–151] andfrom TRISTAN [152,153] which extend the range of Q 2to of order 300 GeV2andxas low as 2 ×10−3and show Q2dependence of the structure function that is consistent with QCD expectations. There isevidence for a hadronic (non-pertu rbative) component to the photon structure function that complicates attempts to extract a value of α s from the data. Ref. 154 uses data from PETRA, TRISTAN, and LEP to perform a combined ﬁt. The higher data from LEP extend to higher Q2 (<780 GeV2) and enable a measurement: αs(mZ)=0.1198±0.0054 which now is competitive with other results. Experiments at HERA can also probe the photon structure function by looking at jet production in γpcollisions; this is analogous to the jet production in hadron-hadron collisions which is sensitive to hadronstructure functions. The data [155] are consistent with theoretical models [156]. 9.10. Jet rates in epcollisions At lowest order in αs,t h e epscattering process produces a ﬁnal state of (1+1) jets, one from the proton fragment and the other from the quark knocked out by the process e+quark→e+quark .A t next order in αs, a gluon can be radiated, and hence a (2+1) jet ﬁnal state produced. By comparing the rates for these (1+1) and (2+1) or (2+1) and (3+1) jet processes, a value of αscan be obtained. A NLOQCD calculation is available [157]. The basic methodology is similar to that used in the jet counting experiments in e+e−annihilation discussed above. Unlike those measurements, the ones in epscattering are not at a ﬁxed value of Q2. In addition to the systematic errors associated with the jet deﬁnitions, there are additional ones since the structure functions enter into the rate calculations. A summary of the measurements from HERA can be found in Ref. 158, which clearly demonstrates the evidence for the evolution of αs(Q2)w i t h Q2.R e s u l t s from H1 [159] αs(MZ)=0.1175±0.0057 (expt.) ±0.0053 (theor.) and ZEUS [160] αs(MZ)=0.1179±0.0040 (expt.) ±0.005 (theor.) can be combined to give αs(MZ)=0.1178±0.0033 (expt.) ±0.006 (theor.) which is used in the ﬁnal average. The theoretical errors arise fromscale choice, structure function s, and hadronization correction. Photoproduction of two or more jets via processes such as γ+g→q qcan also be observed at HERA. The process is similar to jet production in hadron-hadron collisions. Agreement withperturbative QCD is excellent and ZEUS [161] quotes α s(MZ)= 0.1224±0.0020 (expt) ±0.0050 (theory) which is used in the average below. 9.11. QCD in diﬀractive events In approximately 10% of the deep-inelastic scattering events at HERA a rapidity gap is observed [162]; that is events are seenwhere there are almost no hadrons produced in the direction of the incident proton. This was unexpected; QCD based models of the ﬁnal state predicted that the rapidity interval between the quark that is hit by the electron and the proton remnant should be populated approximately evenly by the hadrons. Similar phenomena have beenobserved at the Tevatron in Wand jet production. For a review see Ref. 163. 9.12. Lattice QCD Lattice gauge theory can be use d to calculate, using non- perturbative methods, a physical quantity that can be measured experimentally. The value of this quantity can then be used to determine the QCD coupling that enters in the calculation. The main theoretical diﬀerance between this approach and those discussed above is that, in the previous cases, precise calculations are restricted to highenergy phenomena where perturbation theory can be applied due to the smallness of α sin the appropriate energy regime. Lattice calculations enable reliable calculations to be done without this restriction. It isimportant to emphasize that this is exactly the same methodology used in the cases discussed above. The main quantitative diﬀerence is that the experimental measurements involved, such as the masses of Υ states, are so precise that their un certainties have almost no impact on the ﬁnal comparisons. A discussion of the uncertainties that enter intothe QCD tests and determination of α sis therefore almost exclusively a discussion of the techniques used in the calculations. In addition to αs, other physical quantities such as the masses of the light quarks can be obtained. For a review of the methodology, see Ref. 164 [165]. For example, the energy levels of a Q Qsystem can be determined a n dt h e nu s e dt oe x t r a c t αs. The masses of the Q Qstates depend only on the quark mass and on αs. Until a few years ago, calculations have not been performed for three light quark ﬂavors. Results forzero ( n f= 0, quenched approximation) and two light ﬂavors were extrapolated to nf= 3. This major limitation has now been removed and a qualitative improvement in the calculations has occurred. Usingthe mass diﬀerences of ΥandΥ /primeandΥ/prime/primeandχb, Mason et al. [167] extract a value of αs(MZ)=0.1170±0.0012. Many other quantities such as the pion decay constant, and the masses of the Bsmeson and Ωbaryon are used and the overall consistency is excellent. There have also been investigations of the running of αs[173]. These show remarkable agreement w i t ht h et w ol o o pp e r t u r b a t i v e result of Eq. (9 .5). There are several sources of error in these estimates of αs(MZ). The experimental error associated with the measurements of the particle masses is negligible. The limited statistics of the Monte-Carlo calculation which can be improved only with more computational resources is one dominant error. The conversion from the lattice coupling constant to the MSconstant is obtained using a perturbative 122 9. Quantum chromodynamics expansion where one coupling expanded as a power series in the other. The series is known to third order and this leads to the second largest uncertainty [166]. Extra degrees of freedom introduced by calculating (using staggered fermions) on a lattice have to beremoved: see Ref. 174 for a discussion of this point and the possible uncertainties related to it. The use of Wilson fermions involves a diﬀerant systematic. Results from Ref. 175 using this method with two light quark ﬂavors are α s(MZ)=0.112±0.003, which illustrates the tendency for results using Wilson fermions to be systematicallylower than those from staggered fermions. In this review, we will use only the new result [166] of α s(MZ)= 0.1170±0.0012, which is consistent with the value αs(MZ)= 0.121±0.003 used in the last version of this review [167]. In addition to the strong coupling constant other quantities can be determined including the light quark masses [168]. Of particularinterest are the decay constants of charmed and bottom mesons. These are required, for example, to facilitate the extraction of CKM elements from measurements of charm and bottom decay rates [169,170]. Some of these quantities such as the D-meson decay constant have been found to be in excellent agreement with experiment [171]. 00.10.20.3 1 10 102 µ GeVαs(µ) Figure 9.2: Summary of the values of αs(µ)a tt h ev a l u e so f µwhere they are measured. The lines show the central values and the ±1σlimits of our average. The ﬁgure clearly shows the decrease in αs(µ) with increasing µ. The data are, in increasing order of µ,τwidth, Υdecays, deep inelastic scattering, e+e− event shapes at 22 GeV from the JADE data, shapes at TRISTAN at 58 GeV, Zwidth, and e+e−event shapes at 135 and 189 GeV. 9.13. Conclusions The need for brevity has meant th at many other important topics in QCD phenomenology have had to be omitted from this review. One should mention in particular the study of exclusive processes (form factors, elastic scattering, ...), the behavior of quarks and gluons in nuclei, the spin properties of th e theory, and QCD eﬀects in hadron spectroscopy. We have focused on those high-energy processes which currently oﬀer the most quantitative tests of perturbative QCD. Figure 9.1 shows the values of αs(MZ) deduced from the various experiments. Figure 9.2 shows the values and the values of Qwhere they are measured. This ﬁgure clearly shows the experimental evidence for the variation of αs(Q)w i t h Q.An average of the values in Fig. 9.1 gives αs(MZ)=0.1176, with a totalχ2of 9 for eleven ﬁtted points, showing good consistency among the data. The error on this average, assuming that all of the errors in the contributing results are uncorrelated, is ±0.0009, and may be an underestimate. Almost all of the values used in the average are dominated by systematic, usually theoretical, errors. Only some of these, notably from the choice of scale, are correlated. The error on the lattice gauge theory result is the smallest and then there are several results with comparable small errors: these are the ones from τdecay, deep inelastic scattering, Υdecay and the Z0width. Omitting the lattice-QCD result from the average changes it to αs(MZ)=0.1185 or 1σ. All of the results that dominate the average are from NNLO. The NLO results have little weight, there are no LO results used. 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Langacker (Institute for Advanced Study). 10.1 Introduction 10.2 Renormalization and radiative corrections 10.3 Cross-section and asymmetry formulae 10.4 Precision ﬂavor physics 10.5 WandZdecays 10.6 Experimental results10.7 Constraints on new physics 10.1. Introduction The standard electroweak model (SM) is based on the gauge group [1] SU(2) ×U(1), with gauge bosons Wiµ,i=1,2,3, and Bµ for the SU(2) and U(1) factors, respectively, and the corresponding gauge coupling constants gandg/prime. The left-handed fermion ﬁelds ψi=/parenleftbigg νi /lscript− i/parenrightbigg and/parenleftbigg ui d/prime i/parenrightbigg of the ithfermion family transform as doublets under SU(2), where d/prime i≡/summationtext jVijdj,a n d Vis the Cabibbo-Kobayashi- Maskawa mixing matrix. (Constraints on Vand tests of universality a r ed i s c u s s e di nR e f .2a n di nt h eS e c t i o no n“ T h eC K MQ u a r k - M i x i n g Matrix.” The extension of the formalism to allow an analogous leptonic mixing matrix is discussed in the Section on “Neutrino Mass, Mixing, and Flavor Change.”) The right-handed ﬁelds are SU(2) singlets. In the minimal model there are three fermion families and a single complex Higgs doublet φ≡/parenleftBigφ+ φ0/parenrightBig . After spontaneous symmetry breaking the Lagrangian for the fermion ﬁelds is LF=/summationdisplay i ψi/parenleftbigg i/negationslash∂−mi−gmiH 2MW/parenrightbigg ψi −g 2√ 2/summationdisplay i ψiγµ(1−γ5)(T+W+ µ+T−W− µ)ψi −e/summationdisplay iqi ψiγµψiAµ −g 2c o sθW/summationdisplay i ψiγµ(gi V−gi Aγ5)ψiZµ. (10.1) θW≡tan−1(g/prime/g) is the weak angle; e=gsinθWis the positron electric charge; and A≡BcosθW+W3sinθWis the (massless) photon ﬁeld. W±≡(W1∓iW2)/√ 2a n d Z≡−BsinθW+W3cosθW are the massive charged and neutral weak boson ﬁelds, respectively. T+andT−are the weak isospin raising and lowering operators. The vector and axial-vector couplings are gi V≡t3L(i)−2qisin2θW, (10.2a) gi A≡t3L(i), (10.2b) where t3L(i) is the weak isospin of fermion i(+1/2f o r uiandνi; −1/2f o rdiandei)a n d qiis the charge of ψiin units of e. The second term in LFrepresents the charged-current weak interaction [3,4]. For example, the coupling of a Wto an electron and a neutrino is −e 2√ 2sinθW/bracketleftBig W− µ eγµ(1−γ5)ν+W+ µ νγµ(1−γ5)e/bracketrightBig .(10.3) For momenta small compared to MW, this term gives rise to the eﬀective four-fermion interaction wi th the Fermi constant given (at tree level, i.e., lowest order in perturbation theory) by GF/√ 2=g2/8M2 W. CPviolation is incorporated in the SM by a single observable phase inVij.T h et h i r dt e r mi n LFdescribes electrom agnetic interactions (QED), and the last is the weak neutral-current interaction. In Eq. (10 .1),miis the mass of the ithfermion ψi.F o rt h e quarks these are the current masses. For the light quarks, as described in the note on “Quark Masses” in the Quark Listings, /hatwidemu≈1.5–3 MeV, /hatwidemd≈3–7 MeV, and /hatwidems=9 5±25 MeV. These are running MSmasses evaluated at the scale µ=2G e V .( I nt h i s Section we denote quantities deﬁned in the MSscheme by a caret;the exception is the strong coupling constant, αs, which will always correspond to the MSdeﬁnition and where the caret will be dropped.) For the heavier quarks we use QCD sum rule constraints [5] and recalculate their masses in each call of our ﬁts to account for theirdirect α sdependence. We ﬁnd, /hatwidemc(µ=/hatwidemc)=1.274+0.036 −0.045GeV and /hatwidemb(µ=/hatwidemb)=4.196±0.028 GeV, with a correlation of 28%. The top quark “pole” mass, mt= 170 .9±1.8 GeV, is an average [6] of published and preliminary CDF and DØ results from run I and II. We are working, however, with MSmasses in all expressions to minimize theoretical uncertainties, and therefore convert this result to the top quark MSmass, /hatwidemt(µ=/hatwidemt)=mt[1−4 3αs π+O(α2 s)], using the three-loop formula [7]. This introduces an additional uncertainty which we estimate to 0.6 GeV (the size of the three-loop term). We are assuming that the kinematic mass extracted from the collider events corresponds within this uncertainty to the pole mass. Using the BLM optimized [8] version of the two-loop perturbativeQCD formula [9] (as we did in previous editions of this Review )g i v e s virtually identical results. Thus, we will use m t= 170 .9±1.8±0.6G e V ≈170.9±1.9 GeV (together with MH= 117 GeV) for the numerical values quoted in Sec. 10.2–Sec. 10.4. In the presence of right-handed neutrinos, Eq. (10 .1) gives rise also to Dirac neutrino masses. The possibility of Majorana masses is discussed in the Section on “Neutrino Mass, Mixing, and Flavor Change.” His the physical neutral Higgs scalar which is the only remaining part of φafter spontaneous symmetry breaking. The Yukawa coupling ofHtoψi, which is ﬂavor diagonal in the minimal model, is gmi/2MW. In non-minimal models there are additional charged and neutral scalar Higgs particles [10]. 10.2. Renormalization and radiative corrections The SM has three parameters (not counting the Higgs boson mass, MH, and the fermion masses and mixings). A particularly useful set is: (a) The ﬁne structure constant α=1/137.035999679(94), determined from the e±anomalous magnetic moment, the quantum Hall eﬀect, and other measurement s [11]. In most electroweak renormalization schemes, it is convenient to deﬁne a running α dependent on the energy scale of the process, with α−1∼137 appropriate at very low energy. (The running has also been observed [12] directly.) For scales above a few hundred MeVthis introduces an uncertainty due to the low-energy hadronic contribution to vacuum polarization. In the modiﬁed minimal subtraction ( MS) scheme [13] (used for this Review ), and withαs(MZ)=0.120 for the QCD coupling at MZ,w eh a v e /hatwideα(mτ)−1= 133 .452±0.016 and /hatwideα(MZ)−1= 127 .925±0.016. The latter corresponds to a quark sector contribution (withoutthe top) to the conventional (on-shell) QED coupling, α(M Z)= α 1−∆α(MZ),o f∆ α(5) had(MZ)≈0.02786 ±0.00012. These values are updated from Ref. 14 with ∆ α(5) had(MZ) slightly moved upwards and its uncertainty decreased by 40% (mostly due to a more precise /hatwideα(mc)). Its correlation with /hatwideα(MZ), as well as the non-linear αsdependence of /hatwideα(MZ) and the resulting correlation with the input variable αs, are fully taken into account in the ﬁts. This is done by using as actual input (ﬁt constraint) instead of ∆α(5) had(MZ) the analogous low-energy contribution by the three light quarks, ∆ α(3) had(1.8G e V ) = 5 6 .91±0.96×10−4,a n d by calculating the perturbative and heavy quark contributions to/hatwideα(MZ) in each call of the ﬁts according to Ref. 14. The uncertainty is from e+e−annihilation data below 1.8 GeV andτdecay data, from isospin breaking eﬀects (aﬀecting the interpretation of the τdata); from uncalculated higher order perturbative and non-perturbative QCD corrections; and from the MSquark masses. Such a short distance mass deﬁnition (unlike the pole mass) is free from non-perturbative and renormalon uncertainties. Var ious recent evaluations of ∆ α(5) had 126 10. Electroweak model and constraints on new physics are summarized in Table 10.1, where the relation between the on-shell and MSdeﬁnitions is given by ∆/hatwideα(MZ)−∆α(MZ)=α π/parenleftBigg 100 27−1 6−7 4lnM2 Z M2 W/parenrightBigg ≈0.0072 to leading order, where the ﬁrst term is from fermions and the other two are from W±loops which are usually excluded from the on-shell deﬁnition. Most of the older results relied on e+e−→hadrons cross-section measu rements up to energies of 40 GeV, which were somewhat higher than the QCD prediction,suggested stronger running, and were less precise. The most recent results typically assume th e validity of perturbative QCD (PQCD) at scales of 1.8 GeV and above, and are in reasonable agreement with each other. (Evaluations in the on-shell scheme utilize resonance data from BES [33] as further input.) There is,however, some discrepancy between analyzes based on e +e−→ hadrons cross-section data and those based on τdecay spectral functions [34–36]. The latter imply lower central values for theextracted M HofO(10 GeV). The discrep ancy originates from the kinematic region√ s/greaterorsimilar0.6 GeV. However, at least some of it appears to be experimental. The dominant e+e−→π+π− cross-section was measured with the CMD-2 [37] and SND [38] detectors at the VEPP-2M e+e−collider at Novosibirsk and the results are (after an initial discrepancy due to a ﬂaw in the Monte Carlo event generator used by SND) in good agreement with each other. As an alternative to cross-section scans, onecan use the high statistics radiative return events [39] at e +e− accelerators operating at resonances such as the Φor the Υ(4S). The method is systematics dominated. The energy dependence of the π+π−radiative return results from the Φobtained by the KLOE collaboration [40] diﬀer signiﬁcantly from what isobserved at VEPP-2M. Likewise, the BaBar collaboration [41] studied multi-hadron events radiatively returned from the Υ(4S) and found only partial agreement with previous results. For arecent review on these e +e−data, see Ref. 42. All measurements including older data [43] are accounted for in the ﬁts on the basis of results in Refs. [24,34,42,44]. Further improvement of this dominant theoretical uncertainty in the inter pretation of precision data will require better measure ments of the cross-section for e+e−→hadrons below the charmoniu m resonances, as well as in the threshold region of the heavy quarks (to improve the precision in/hatwidemc(/hatwidemc)a n d /hatwidemb(/hatwidemb)). (b) The Fermi constant, GF=1.166367(5) ×10−5GeV−2, determined from the muon lifetime formula [45,46], τ−1 µ=G2 Fm5µ 192π3F/parenleftBigg m2e m2µ/parenrightBigg/parenleftBigg 1+3 5m2µ M2 W/parenrightBigg ×/bracketleftbigg 1+/parenleftbigg25 8−π2 2/parenrightbiggα(mµ) π+C2α2(mµ) π2/bracketrightbigg , (10.4a) where F(x)=1−8x+8x3−x4−12x2lnx, (10.4b) C2=156815 5184−518 81π2−895 36ζ(3)+67 720π4+53 6π2ln(2),(10.4c) and α(mµ)−1=α−1−2 3πln/parenleftBigmµ me/parenrightBig +1 6π≈136. (10.4d) TheO(α2) corrections to µdecay have been completed in Ref. 46. The remaining uncertainty in GFis from the experimental uncertainty which has recently been halved by the MuLan [47] and FAST [48] collaborations. (c)T h e Zboson mass, MZ=9 1.1876±0.0021 GeV, determined from the Zlineshape scan at LEP 1 [49].Table 10.1: Recent evaluations of the on-shell ∆ α(5) had(MZ). For better comparison we adjusted central values and errors to correspond to a common and ﬁxed value of αs(MZ)=0.120. References quoting results without the top quark decoupled are converted to the ﬁve ﬂavor deﬁnition. Ref. [25] uses ΛQCD= 380 ±60 MeV; for the conversion we assumed αs(MZ)=0.118±0.003. Reference Result Comment Martin, Zeppenfeld [15] 0 .02744 ±0.00036 PQCD for√ s>3G e V Eidelman, Jegerlehner [16] 0 .02803 ±0.00065 PQCD for√ s>40 GeV Geshkenbein, Morgunov [17] 0 .02780 ±0.00006 O(αs) resonance model Burkhardt, Pietrzyk [18] 0 .0280±0.0007 PQCD for√ s>40 GeV Swartz [19] 0 .02754 ±0.00046 use of ﬁtting function Alemany et al. [20] 0 .02816 ±0.00062 incl .τdecay data Krasnikov, Rodenberg [21] 0 .02737 ±0.00039 PQCD for√ s>2.3G e V Davier & H¨ ocker [22] 0 .02784 ±0.00022 PQCD for√ s>1.8G e V K¨uhn & Steinhauser [23] 0 .02778 ±0.00016 complete O(α2s) Erler [14] 0 .02779 ±0.00020 conv .from MSscheme Davier & H¨ ocker [24] 0 .02770 ±0.00015 use of QCD sum rules Groote et al. [25] 0 .02787 ±0.00032 use of QCD sum rules Martin et al. [26] 0 .02741 ±0.00019 includes new BES data Burkhardt, Pietrzyk [27] 0 .02763 ±0.00036 PQCD for√ s>12 GeV de Troconiz, Yndurain [28] 0 .02754 ±0.00010 PQCD for s>2G e V2 Jegerlehner [29] 0 .02765 ±0.00013 conv .from MOM scheme Hagiwara et al. [30] 0 .02757 ±0.00023 PQCD for√ s>11.09 GeV Burkhardt, Pietrzyk [31] 0 .02760 ±0.00035 incl .KLOE data Hagiwara et al. [32] 0 .02770 ±0.00022 incl .selected KLOE data Table 10.2: Notations used to indicate the various schemes discussed in the text. Each deﬁnition of sin2θWleads to values that diﬀer by small factors depending onm tandMH. Approximate values are also given for illustration. Scheme Notation and Value On-shell s2 W=s i n2θW≈0.2231 NOV s2 MZ=s i n2θW≈0.2311 MS /hatwides2 Z=s i n2θW≈0.2312 MSND /hatwides2 ND=s i n2θW≈0.2314 Eﬀective angle s2 f=s i n2θW≈0.2315 With these inputs, sin2θWand the Wboson mass, MW,c a n be calculated when values for mtandMHare given; conversely (as is done at present), MHcan be constrained by sin2θWand MW. The value of sin2θWis extracted from Zpole observables and neutral-current processes [49–52], and depends on the renormalization prescription. There are a number of popular schemes [53–60] leading to values which diﬀer by small factors depending on mtandMH.T h e notation for these schemes is shown in Table 10.2. (i) The on-shell scheme [53] promotes the tree-level formula sin2θW= 1−M2 W/M2 Zto a deﬁnition of the renormalized sin2θWto all orders in perturbation theory, i.e.,s i n2θW→s2 W≡1−M2 W/M2 Z: MW=A0 sW(1−∆r)1/2, (10.5a) MZ=MW cW, (10.5b) 10. Electroweak model and constraints on new physics 127 where cW≡cosθW,A0=(πα/√ 2GF)1/2=3 7.28057(8) GeV, and ∆ rincludes the radiative corrections relating α,α(MZ), GF,MW,a n d MZ. One ﬁnds ∆ r∼∆r0−ρt/tan2θW,w h e r e ∆r0=1−α//hatwideα(MZ)=0 .06649(12) is due to the running ofα,a n d ρt=3GFm2 t/8√ 2π2=0.00915( mt/170.9G e V )2 represents the dominant (quadratic) mtdependence. There are additional contributions to ∆ rfrom bosonic loops, including those which depend logarithmically on MH. One has ∆ r= 0.0369∓0.0007±0.00012, where the second uncertainty is from α(MZ). Thus the value of s2 Wextracted from MZincludes an uncertainty ( ∓0.00023) from the currently allowed range of mt. This scheme is simple conceptually. However, the relatively large(∼3%) correction from ρ tcauses large spurious contributions in higher orders. (ii) A more precisely determined quantity s2 MZ[54] can be obtained from MZby removing the ( mt,MH) dependent term from ∆r[55], i.e., s2 MZc2M Z≡πα(MZ) √ 2GFM2 Z. (10.6) Using α(MZ)−1= 128 .91±0.02 yields s2 MZ=0.23108 ∓0.00005. The small uncertainty in s2 MZcompared to other schemes is because the mtdependence has been removed by deﬁnition. However, the mtuncertainty reemerges w hen other quantities (e.g.,MWor other Zpole observables) are predicted in terms of MZ. Both s2 Wands2 MZdepend not only on the gauge couplings but also on the spontaneous-symmetry breaking, and both deﬁnitions are awkward in the presence of any extension of the SM which perturbs the value of MZ(orMW). Other deﬁnitions are motivated by the tree-level coupling constant deﬁnitionθ W=t a n−1(g/prime/g). (iii) In particular, the modiﬁ ed minimal subtraction ( MS)s c h e m e introduces the quantity sin2/hatwideθW(µ)≡/hatwideg/prime2(µ)//bracketleftbig /hatwideg2(µ)+/hatwideg/prime2(µ)/bracketrightbig , where the couplings /hatwidegand/hatwideg/primeare deﬁned by modiﬁed minimal subtraction and the scale µis conveniently chosen to be MZfor many electroweak processes. The value of /hatwides2 Z=s i n2/hatwideθW(MZ) extracted from MZis less sensitive than s2 Wtomt(by a factor of tan2θW), and is less sensitive to most types of new physics than s2 Wors2 MZ. It is also very useful for comparing with the predictions of grand uniﬁcation. There are actually several variant deﬁnitions of sin2/hatwideθW(MZ), diﬀering according to whether or how ﬁnite αln(mt/MZ) terms are decoupled (subtracted from the couplings). One cannot entirely decouple the αln(mt/MZ) terms from all electroweak quantities because mt/greatermuchmbbreaks SU(2) symmetry. The scheme tha t will be adopted here decouples theαln(mt/MZ)t e r m sf r o mt h e γ–Zmixing [13,56], essentially eliminating any ln( mt/MZ) dependence in the formulae for asymmetries at the Zpole when written in terms of /hatwides2 Z.( A similar deﬁnition is used for /hatwideα.) The various deﬁnitions are related by /hatwides2 Z=c(mt,MH)s2 W= c(mt,MH)s2 MZ, (10.7) where c=1.0352±0.0008 and c=1.0012∓0.0003. The quadratic mtdependence is given by c∼1+ρt/tan2θWand c∼1−ρt/(1−tan2θW), respectively. The expressions for MW andMZin the MSscheme are MW=A0 /hatwidesZ(1−∆/hatwiderW)1/2, (10.8a) MZ=MW /hatwideρ1/2/hatwidecZ, (10.8b) and one predicts ∆ /hatwiderW=0.06962 ±0.00003 ±0.00012. ∆ /hatwiderWhas no quadratic mtdependence, because shifts in MWare absorbed into the observed GF, so that the error in ∆ /hatwiderWis dominated by ∆r0=1−α//hatwideα(MZ) which induces the second quoted uncertainty. The quadratic mtdependence has been shifted into /hatwideρ∼1+ρt, where including bosonic loops, /hatwideρ=1.01023 ±0.00022. QuadraticMHeﬀects are deferred to two-loop order, while the leading logarithmic MHeﬀects are dominant only for large MHvalues which are currently disfavored by the precision data. As an illustration, the shift in MWdue to a large MH(for ﬁxed MZ)i s given by ∆HMW=−11 96α πMW c2 W−s2 WlnM2 H M2 W+O(α2). (10.9) (iv)Av a r i a n t MSquantity /hatwides2 ND(used in the 1992 edition of this Review ) does not decouple the αln(mt/MZ)t e r m s[ 5 7 ] . I ti s related to /hatwides2 Zby /hatwides2 Z=/hatwides2 ND//parenleftBig 1+/hatwideα πd/parenrightBig , (10.10a) d=1 3/parenleftbigg1 /hatwides2−8 3/parenrightbigg/bracketleftbigg (1 +αs π)l nmt MZ−15αs 8π/bracketrightbigg ,(10.10b) Thus, /hatwides2 Z−/hatwides2 ND∼−0.0002 for mt= 172 .7G e V . (v) Yet another deﬁnition, the eﬀective angle [58–60] s2 ffor the Zvector coupling to fermion f, is described in Sec. 10.3. Experiments are at a level of precision that complete O(α)r a d i a t i v e corrections must be applied. For neutral-current and Zpole processes, these corrections are conveniently divided into two classes: 1. QED diagrams involving the emission of real photons or the exchange of virtual photons in loops, but not including vacuum polarization diagrams. These graphs often yield ﬁnite and gauge-invariant contributions to observable processes. However, they are dependent on energies, experimental cuts, etc.,a n dm u s tb e calculated individually for each experiment. 2. Electroweak corrections, including γγ,γZ,ZZ,a n d WWvacuum polarization diagrams, as well as vertex corrections, box graphs, etc., involving virtual W’s and Z’s. Many of these corrections are absorbed into the renormalized Fermi constant deﬁned inEq. (10 .4). Others modify the tree-level expressions for Zpole observables and neutral-current amplitudes in several ways [50]. One-loop corrections are included for all processes. In addition, certain two-loop corrections are also important. In particular, two-loop corrections involving the top quark modify ρ tin/hatwideρ,∆r, and elsewhere by ρt→ρt[1 +R(MH,mt)ρt/3]. (10.11) R(MH,mt) is best described as an expansion in M2 Z/m2 t.T h e unsuppressed terms were ﬁrst obtained in Ref. 61, and are known analytically [62]. Contributions suppressed by M2 Z/m2 twere ﬁrst studied in Ref. 63 with the help of small and large Higgs mass expansions, which can be interpolated. These contributions are about as large as the leading ones in Refs. 61 and 62.The complete two-loop calculation of ∆ r(without further approximation) has been performed in Refs. 64 and 65 for fermionic and purely bosonic diagrams, respectively. Similarly,the electroweak two-loop calculation for the relation between s2 /lscript ands2 Wis complete [66] including the recently obtained purely bosonic contribution [67]. For MHabove its lower direct limit, −17<R≤−13. Mixed QCD-electroweak contributions to gauge boson self- energies of order ααsm2 t[68] and αα2sm2 t[69] increase the predicted value of mtby 6%. This is, however, almost entirely an artifact of using the pole mass deﬁnition for mt. The equivalent corrections when using the MSdeﬁnition /hatwidemt(/hatwidemt)i n c r e a s e mt by less than 0.5%. The subleading ααscorrections [70] are also included. Further three-loop corrections of order αα2s[71], α3m6 t[72,73], and α2αsm4 t(forMH= 0) [72], are rather small. The same is true for α3M4 H[74] corrections unless MH approaches 1 TeV. Also known are the singlet contributions (pure gluonic intermediate states) of order αα2s[75] and αα3s[76]. Very recently, the corresponding non- singlet contributions have been computed as well [77]. 128 10. Electroweak model and constraints on new physics The leading electroweak two-loop terms for the Z→b¯b-vertex ofO(α2m4 t) have been obtained in Refs. 61 and 62, and the mixed QCD-electroweak contributions in Refs. 78 and 79. The O(ααs)-vertex corrections involv ing massless quarks [80] add coherently, resulting in a sizable eﬀect and shift the extracted αs(MZ)b y≈+0.0007. Throughout this Review we utilize electroweak radiative corrections from the program GAPP [81], which works entirely in the MSscheme, and which is independent of the package ZFITTER [60]. 10.3. Cross-section and asymmetry formulae It is convenient to write the four-fermion interactions relevant to ν-hadron, ν-e, and parity violating e-hadron neutral-current processes in a form that is valid in an arbitrary gauge theory (assuming masslessleft-handed neutrinos). One has −L νHadron=GF √ 2 νγµ(1−γ5)ν ×/summationdisplay i/bracketleftBig /epsilon1L(i) qiγµ(1−γ5)qi+/epsilon1R(i) qiγµ(1 +γ5)qi/bracketrightBig ,(10.12) −Lνe=GF √ 2 νµγµ(1−γ5)νµ eγµ(gνe V−gνe Aγ5)e (10.13) (forνe-eor νe-e, the charged-current contribution must be included), and −LeHadron=−GF √ 2 ×/summationdisplay i/bracketleftBig C1i eγµγ5e qiγµqi+C2i eγµe qiγµγ5qi/bracketrightBig .(10.14) (One must add the parity-conserving QED contribution.) The SM expressions for /epsilon1L,R(i),gνe V,A,a n d Cijare given in Table 10.3. Note, that gνe V,Aand the other quantities are coeﬃcients of eﬀective four-Fermi operators, which diﬀer from the quantities deﬁned in Eq. (10 .2) in the radiative correct ions and in the presence of possible physics beyond the SM. A precise determination of the on-shell s2 W, which depends only very weakly on mtandMH, is obtained from deep inelastic scattering (DIS) of neutrinos from (approximately) isoscalar targets [82]. The ratioRν≡σNC νN/σCC νNof neutral- to charged-current cross-sections has been measured to 1% accuracy by the CDHS [83] and CHARM [84]collaborations at CERN. The CCFR [85] collaboration at Fermilab has obtained an even more precise result, so it is important to obtain theoretical expressions for R νandR ν≡σNC νN/σCC νNto comparable accuracy. Fortunately, most of the uncertainties from the strong interactions and neutrino spectra cancel in the rat io. The largest theoretical uncertainty is associated with the c-threshold, which mainly aﬀects σCC. Using the slow rescaling prescription [86] the central value of sin2θWfrom CCFR varies as 0 .0111(mc[GeV] −1.31), where mcis the eﬀective mass which is numerically close to the MS mass /hatwidemc(/hatwidemc), but their exact relation is unknown at higher orders. Formc=1.31±0.24 GeV (determined from ν-induced dimuon production [87]) this contributes ±0.003 to the total uncertainty ∆si n2θW∼±0.004. (The experimental uncertainty is also ±0.003.) This uncertainty largely cancels, however, in the Paschos-Wolfenstein ratio [88], R−=σNC νN−σNC ¯νN σCC νN−σCC ¯νN. (10.15) It was measured by Fermilab’s NuT eV collaboration [89] for the ﬁrst time, and required a high-intensity and high-energy anti-neutrino beam.Table 10.3: Standard Model expressions for the neutral-current parameters for ν-hadron, ν-e,a n d e-hadron processes. At tree level, ρ=κ=1,λ= 0. If radiative corrections are included, ρNC νN=1.0079, /hatwideκνN(/angbracketleftQ2/angbracketright=−20 GeV2)=0.9971, /hatwideκνN(/angbracketleftQ2/angbracketright= −35 GeV2)=0 .9964, λuL=−0.0031, λdL=−0.0025,and λdR=2λuR=7.5×10−5.F o r ν-escattering, ρνe=1.0125 and /hatwideκνe=0.9964 (at /angbracketleftQ2/angbracketright=0.). For atomic parity violation and the SLAC polarized electron experiment, ρ/primeeq=0.9875, ρeq=1.0004, /hatwideκ/primeeq=1.0025, /hatwideκeq=1.0298, λ1d=−2λ1u=3.6×10−5, λ2u=−0.0121 and λ2d=0.0026. The dominant mtdependence is given by ρ∼1+ρt, while /hatwideκ∼1( MS)o rκ∼1+ρt/tan2θW (on-shell). Quantity Standard Model Expression /epsilon1L(u) ρNC νN/parenleftBig 1 2−2 3/hatwideκνN/hatwides2 Z/parenrightBig +λuL /epsilon1L(d) ρNC νN/parenleftBig −1 2+1 3/hatwideκνN/hatwides2 Z/parenrightBig +λdL /epsilon1R(u) ρNC νN/parenleftBig −2 3/hatwideκνN/hatwides2 Z/parenrightBig +λuR /epsilon1R(d) ρNC νN/parenleftBig 1 3/hatwideκνN/hatwides2 Z/parenrightBig +λdR gνe Vρνe/parenleftBig −1 2+2/hatwideκνe/hatwides2 Z/parenrightBig gνe Aρνe/parenleftBig −1 2/parenrightBig C1u ρ/primeeq/parenleftBig −1 2+4 3/hatwideκ/primeeq/hatwides2 Z/parenrightBig +λ1u C1d ρ/primeeq/parenleftBig 1 2−2 3/hatwideκ/primeeq/hatwides2 Z/parenrightBig +λ1d C2u ρeq/parenleftBig −1 2+2/hatwideκeq/hatwides2 Z/parenrightBig +λ2u C2d ρeq/parenleftBig 1 2−2/hatwideκeq/hatwides2 Z/parenrightBig +λ2d A simple zeroth-order approximation is Rν=g2 L+g2 Rr, (10.16a) R ν=g2 L+g2 R r, (10.16b) R−=g2 L−g2 R, (10.16c) where g2 L≡/epsilon1L(u)2+/epsilon1L(d)2≈1 2−sin2θW+5 9sin4θW, (10.17a) g2 R≡/epsilon1R(u)2+/epsilon1R(d)2≈5 9sin4θW, (10.17b) andr≡σCC νN/σCC νNis the ratio of νandνcharged-current cross- sections, which can be measured dir ectly. (In the simple parton model, ignoring hadron energy cuts, r≈(1 3+/epsilon1)/(1 +1 3/epsilon1), where /epsilon1∼0.125 is the ratio of the fraction of the nucleon’s momentum carried by anti-quarks to that carried by quarks.) In practice, Eq. (10 .16) must be corrected for quark mixing, quark sea eﬀects, c-quark threshold eﬀects, non-isoscalarity, W–Zpropagator diﬀerences, the ﬁnite muon mass, QED and electroweak radiative corrections. Details of the neutrino spectra , experimental cuts, xandQ2dependence of structure functions, and longitudinal structure functions enter onlyat the level of these corrections and therefore lead to very small uncertainties. The CCFR group quotes s 2 W=0.2236±0.0041 for (mt,MH) = (175 ,150) GeV with very little sensitivity to ( mt,MH). The NuTeV collaboration found s2 W=0.2277±0.0016 (for the same reference values), which was 3.0 σhigher than the SM prediction. NuTeV also measured [90] the diﬀerence between the strange and antistrange quark momentum distributions, S−≡/integraltext1 0dxx[s(x)−¯s(x)] = 0 .00196 ±0.00135, from dimuon ev ents utilizing the ﬁrst complete next-to-leading order QCD description [91] and 10. Electroweak model and constraints on new physics 129 parton distribution functions (PDFs) according to Ref. 92. The magnitude of the central value agrees with the published result [93] but diﬀers in sign. Since S−is only marginally (at the 1.5 σlevel) consistent with zero, the initial result (which assumed a symmetricstrange quark distribution) needs to be adjusted. The eﬀect of S −/negationslash=0 on the NuTeV value for s2 Whas been studied in Ref. 93, and the S− above translates into a shift δs2 W=−0.0014±0.0010. Most of the s2 W dependence and the NuTeV discrepancy reside in g2 L(initially 2.7 σ low), which we adjust correspondingly by δg2 L=+ 0.00094 ±0.00065 to arrive at g2 L=0.3010±0.0015. The right-handed coupling, g2 R=0.0308±0.0011 (which is 0.7 σhigh) and the other ν-DIS data are expected to exhibit shifts as well, but these ought to be less signiﬁcant since their relative experimental uncertainties are larger. Moreover, the dimuon data simult aneously aﬀect the eﬀective mass mcand thus the interpretation of all ν-DIS data. In view of these developments and caveats, we consider the NuTeV result and the other ν-DIS data as preliminary until a re-analysis using PDFs including all experimental and theoretical information and correlations has been completed. This is also because of the following three categories [94] ofeﬀects within the SM that could cause or contribute to the remaining 1.9σdeviation in g 2 L. (i) One possibility is that the PDFs violate isospin symmetry at levels much stron ger than generally expected [95]. A minimum χ2set of PDFs generalized in this sense [96] shows a reduction in the NuTeV discrepancy in s2 Wby 0.0015. But isospin symmetry violating PDFs are currently not well constrained and within uncertainties the NuTeV anomaly could be accounted for in full or conversely made larger [ 96]. (ii) Nuclear physics eﬀects by themselves appear too small to explain the NuTeV anomaly [97]. In particular, while nuclear shadowi ng corrections are likely to aﬀect the interpretation of the NuTeV result [98] at some level, the NuTeVcollaboration argues that their data are dominated by values of Q 2at which nuclear shadowing is expected to be relatively small. The model of Ref. 99 indicates that nuclear shadowing eﬀects diﬀer for CC and NC cross-sections as well as νand ¯ν(both would aﬀect the extraction ofs2 W), but also that R νis aﬀected more than Rν, while the anomaly is in the latter. Overall, the model predicts a shift in s2 Wby∼0.001 with a sign corresponding to a reduction of the discrepancy. (iii) The extracted s2 Wmay also shift at the level of the quoted uncertainty when analyzed using the most r ecent set of QED and electroweak radiative corrections [100,101], as well as QCD corrections to the structure functions [102]. However, their precise impact can beestimated only after the NuTeV data have been analyzed with a new set of PDFs including these n ew radiative corrections while simultaneously allowing isospin breaking and asymmetric strange seas. As t e pi nt h i sd i r e c t i o nw a st a k e ni nR e f .1 0 3i nw h i c hQ E Di n d u c e d isospin violations were shown to reduce the discrepancy in s 2 Wby 5–10×10−4. Remaining one- and two-loo p radiative corrections have been estimated [101] to induce uncertainties in the extracted s2 Wof ±0.0004 and ±0.0003, respectively. It is well conceivable that various eﬀects add up to bring the NuTeV data in line with the SM prediction. It is likely that the over all uncertainties in g2 Landg2 Rwill increase, but at the same time the older ν-DIS results may become more precise when analyzed with better PDFs t han were available at the time. The cross-section in the laboratory system for νµe→νµeor νµe→ νµeelastic scattering is dσν, ν dy=G2 FmeEν 2π/bracketleftbigg (gνe V±gνe A)2+(gνe V∓gνe A)2(1−y)2−(gνe2 V−gνe2 A)yme Eν/bracketrightbigg , (10.18) where the upper (lower) sign refers to νµ( νµ), and y≡Te/Eν(which runs from 0 to (1 + me/2Eν)−1) is the ratio of the kinetic energy of the recoil electron to the incident νor νenergy. For Eν/greatermuchmethis yields a total cross-section σ=G2 FmeEν 2π/bracketleftbigg (gνe V±gνe A)2+1 3(gνe V∓gνe A)2/bracketrightbigg . (10.19) The most accurate leptonic measurements [104–107] of sin2θWare from the ratio R≡σνµe/σ νµein which many of the systematic uncertainties cancel. Radia tive corrections (other than mteﬀects) are small compared to the precision of present experiments andhave negligible eﬀect on the extracted sin2θW. The most precise experiment (CHARM II) [106] determined not only sin2θWbutgνe V,A as well. The cross-sections for νe-eand νe-emay be obtained from Eq. (10 .18) by replacing gνe V,Abygνe V,A+ 1, where the 1 is due to the charged-current contribution [107,108]. The SLAC polarized-electron experiment [109] measured the parity-violating asymmetry A=σR−σL σR+σL, (10.20) where σR,Lis the cross-section for the deep-inelastic scattering of a right- or left-handed electron: eR,LN→eX. In the quark parton model A Q2=a1+a21−(1−y)2 1+( 1 −y)2, (10.21) where Q2>0 is the momentum transfer and yis the fractional energy transfer from the electron to the hadrons. For the deuteron or otherisoscalar targets, one has, neglecting the s-quark and anti-quarks, a 1=3GF 5√ 2πα/parenleftbigg C1u−1 2C1d/parenrightbigg ≈3GF 5√ 2πα/parenleftbigg −3 4+5 3sin2θW/parenrightbigg , (10.22a) a2=3GF 5√ 2πα/parenleftbigg C2u−1 2C2d/parenrightbigg ≈9GF 5√ 2πα/parenleftbigg sin2θW−1 4/parenrightbigg .(10.22b) In another polarized-electron sca ttering experiment on deuterons, but in the quasi-elastic kinematic regime, the SAMPLE experiment [110] at MIT-Bates extracted the combination C2u−C2datQ2values of 0.1 GeV2and 0.038 GeV2. What was actually determined were nucleon form factors from which the quoted results were obtained by the removal of a multi-quark radiative correction. Other linearcombinations of the C iqhave been determined in polarized-lepton scattering at CERN in µ-C DIS, at Mainz in e-Be (quasi-elastic), and at Bates in e-C (elastic). See the review articles in Refs. 51 and 111 for more details. Recent polarized electron asymmetry experiments, i.e., SAMPLE, the PVA4 experiment at Mainz, and the HAPPEX and G0 experiments at Jeﬀerson Lab, have focussed on the strange quark content of the nucleon. These are reviewed in Ref. 112, where it is shown that they can also provide signiﬁcant constraints on C1u andC1dwhich complement those from atomic parity violation. There are now precise experime nts measuring atomic parity violation (APV) [113] in cesium [114,115]( at the 0.4% level [114]) , thallium [116], lead [117], and bismuth [118]. The uncertainties associated with atomic wave functions are quite small for cesium [119], and have been reduced to about 0.4%. In the past, the semi- empirical value of the tensor polarizability added another source oftheoretical uncertainty [120]. The ratio of the oﬀ-diagonal hyperﬁne amplitude to the polarizability has now been measured directly by the Boulder group [121]. Combined with the precisely known hyperﬁneamplitude [122] one ﬁnds excellent agreement with the earlier results, reducing the overall theory uncertainty to only 0.5% (while slightly increasing the experimental error). An earlier 2.3 σdeviation from the SM (see the year 2000 edition of this Review ) is now seen at the 1σlevel, after the contributions from the Breit interaction have been reevaluated [123], and after the subsequent inclusion of other large and previously underestimated eﬀects [124] ( e.g., from QED radiative corrections), and an update of the SM calculation [125] resultedin a vanishing net eﬀect. The theo retical uncertainties are 3% for thallium [126] but larger for the other atoms. The electroweak physics is contained in the “weak charges”, which at tree level are deﬁned by Q W=−2[C1u(2Z+N)+C1d(Z+2N)]≈Z(1−4s i n2θW)−N. (10.23) The Boulder experiment in cesium also observed the parity-violating weak corrections to the nuclear el ectromagnetic vertex (the anapole moment [127]) . In the future it could be possible to reduce the theoretical wave function uncertainties by taking the ratios of parity violation in diﬀerent isotopes [113,128]. There would still be some residual un- certainties from diﬀerences in the neutron charge radii, however [129]. 130 10. Electroweak model and constraints on new physics Experiments in hydrogen and deterium are another possibility for reducing the uncertainties [130]. The forward-backward asymmetry for e+e−→/lscript+/lscript−,/lscript=µorτ,i s deﬁned as AFB≡σF−σB σF+σB, (10.24) where σF(σB) is the cross-section for /lscript−to travel forward (backward) with respect to the e−direction. AFBandR, the total cross-section relative to pure QED, are given by R=F1, (10.25) AFB=3F2/4F1, (10.26) where F1=1−2χ0ge Vg/lscript VcosδR+χ2 0/parenleftBig ge2 V+ge2 A/parenrightBig/parenleftBig g/lscript2 V+g/lscript2 A/parenrightBig ,(10.27a) F2=−2χ0ge Ag/lscript AcosδR+4χ2 0ge Ag/lscript Age Vg/lscript V, (10.27b) tanδR=MZΓZ M2 Z−s, (10.28) χ0=GF 2√ 2παsM2 Z /bracketleftbig (M2 Z−s)2+M2 ZΓ2Z/bracketrightbig1/2, (10.29) and√ sis the CM energy. Eq. (10 .27) is valid at tree level. If the data are radiatively corrected for QED eﬀects (as described above), then the remaining electroweak corrections can be incorporated [131,132] (in an approximation adequate for existing PEP, PETRA, andTRISTAN data, which are well below the Zpole) by replacing χ 0 byχ(s)≡(1 +ρt)χ0(s)α/α(s), where α(s) is the running QED coupling, and evaluating gVin the MSscheme. Reviews and formulae fore+e−→hadrons may be found in Ref. 133. At LEP 1 and SLC, there were high-precision measurements of various Zpole observables [49,134–139], as summarized in Table 10.5. These include the Zmass and total width, Γ Z,a n d partial widths Γ( f f)f o r Z→f fwhere fermion f=e,µ,τ, hadrons, b,o rc. It is convenient to use the variables MZ,ΓZ,R/lscripti≡ Γ(had) /Γ(/lscript+ i/lscript−i)(/lscripti=e,µ,τ ),σhad≡12πΓ(e+e−)Γ(had) /M2 ZΓ2Z, Rb≡Γ(b b)/Γ(had), and Rc≡Γ(c c)/Γ(had), most of which are weakly correlated experimentally. (Γ(had) is the partial width into hadrons.) The three values for R/lscriptiare not inconsistent with lepton universality (although Rτis somewhat low), but we use the general analysis in which the three observables are treated as independent. Similar remarks apply to A0,/lscripti FBbelow ( A0,τ FBis somewhat high). O(α3)Q E D corrections introduce a large anti-correlation ( −30%) between Γ Zand σhad. The anti-correlation between RbandRcis−18% [49]. The R/lscriptiare insensitive to mtexcept for the Z→b bvertex and ﬁnal state corrections and the implicit dependence through sin2θW.T h u s , they are especially useful for constraining αs. The width for invisible decays [49], Γ(inv) = Γ Z−3Γ(/lscript+/lscript−)−Γ(had) = 499 .0±1.5M e V , can be used to determine the num b e ro fn e u t r i n oﬂ a v o r sm u c h lighter than MZ/2,Nν=Γ ( i n v ) /Γtheory(ν ν)=2 .985±0.009 for (mt,MH) = (170 .9,117) GeV. There were also measu rements of various Zpole asymmetries. These include the polarization or left-right asymmetry ALR≡σL−σR σL+σR, (10.30) where σL(σR) is the cross-section for a left-(right-)handed incident electron. ALRwas measured precisely by the SLD collaboration at the SLC [135], and has the advantages of being extremely sensitive tosin 2θWand that systematic uncertainti es largely cancel. In addition, the SLD collaboration extracted the ﬁnal-state couplings Ab,Ac[49], As[136], Aτ,a n d Aµ[137] from left-right forward-backward asymmetries, using AFB LR(f)=σf LF−σf LB−σf RF+σf RB σf LF+σf LB+σf RF+σf RB=3 4Af, (10.31)where, for example, σLFis the cross-section for a left-handed incident electron to produce a fermion ftraveling in the forward hemisphere. Similarly, Aτwas measured at LEP 1 [49] through the negative total τ polarization, Pτ,a n d Aewas extracted from the angular distribution ofPτ. An equation such as (10 .31) assumes that initial state QED corrections, photon exchange, γ–Zinterference, the tiny electroweak boxes, and corrections for√ s/negationslash=MZare removed from the data, leaving the pure electroweak asymmetries. This allows the use of eﬀective tree-level expressions, ALR=AePe, (10.32) AFB=3 4AfAe+Pe 1+PeAe, (10.33) where Af≡2 gf V gfA gf2 V+ gf2 A, (10.34) and gf V=√ ρf(t(f) 3L−2qfκfsin2θW), (10.34b) gf A=√ ρft(f) 3L. (10.34c) Peis the initial e−polarization, so that the second equality in Eq. (10 .31) is reproduced for Pe=1 ,a n dt h e Zpole forward-backward asymmetries at LEP 1 ( Pe=0 )a r eg i v e nb y A(0,f) FB=3 4AeAfwhere f=e,µ,τ,b,c,s[138], and q,a n dw h e r e A(0,q) FBrefers to the hadronic charge asymmetry. Corrections for t-channel exchange and s/t-channel interference cause A(0,e) FBto be strongly anti-correlated withRe(−37%). The correlation between A(0,b) FBandA(0,c) FBamounts to 15%. The initial state coupling, Ae, was also determined through the left-right charge asymmetry [139] and in polarized Bhabbascattering at the SLC [137]. The forward-backward asymmetry, A FB, fore+e−ﬁnal states in p¯pcollisions has been measured by CDF [140] and a value for s2 /lscripthas been extracted. By varying the invariant mass and the scattering angle (and assuming the electron couplings), the eﬀective Zcouplings to light quarks, gu,d V,A, resulted, as well, but with large uncertainties and mutual correlations. Similar analyses have also been reported by the H1 and Zeus collaborations at HERA [141] and by the LEP collaborations [49]. The electroweak radiative corr ections have been absorbed into corrections ρf−1a n d κf−1, which depend on the fermion fand on the renormalization scheme. In th e on-shell scheme, the quadratic mt dependence is given by ρf∼1+ρt,κf∼1+ρt/tan2θW, while in MS, /hatwideρf∼/hatwideκf∼1, for f/negationslash=b(/hatwideρb∼1−4 3ρt,/hatwideκb∼1+2 3ρt). In the MSscheme the normalization is changed according to GFM2 Z/2√ 2π→/hatwideα/4/hatwides2 Z/hatwidec2 Z. (If one continues to normalize amplitudes by GFM2 Z/2√ 2π,a si nt h e 1996 edition of this Review ,t h e n /hatwideρfcontains an additional factor of/hatwideρ.) In practice, additional bosonic and fermionic loops, vertex corrections, leading higher order contributions, etc., must be included. For example, in the MSscheme one has /hatwideρ/lscript=0.9981, /hatwideκ/lscript=1.0013, /hatwideρb=0.9874, and /hatwideκb=1.0065. It is convenient to deﬁne an eﬀective angle s2 f≡sin2 θWf≡/hatwideκf/hatwides2 Z=κfs2 W,i nt e r m so fw h i c h gf Vand gfA are given by√ ρftimes their tree-leve l formulae. Because g/lscript Vis very small, not only A0 LR=Ae,A(0,/lscript) FB,a n d Pτ, but also A(0,b) FB,A(0,c) FB, A(0,s) FB, and the hadronic asymmetries are mainly sensitive to s2 /lscript.O n e ﬁnds that /hatwideκf(f/negationslash=b) is almost independent of ( mt,MH), so that one can write s2 /lscript∼/hatwides2 Z+0.00029 . (10.35) Thus, the asymmetries determine values of s2 /lscriptand/hatwides2 Zalmost independent of mt, while the κ’s for the other schemes are mt dependent. LEP 2 [142] ran at several energies above the Zpole up to ∼209 GeV. Measurements were made of a number of observables, including the cross-sections for e+e−→f¯fforf=q,µ−,τ−;t h e diﬀerential cross-sections and AFBforµandτ;RandAFBforband c;Wbranching ratios; and WW,WWγ ,ZZ,s i n g l e W, and single 10. Electroweak model and constraints on new physics 131 Zcross-sections. They are in agr eement with the SM predictions, with the exceptions of the total hadronic cross-section (1.7 σhigh), Rb(2.1σlow), and AFB(b)( 1 . 6 σlow). Also, the SM Higgs boson was excluded below a mass of 114.4 GeV at the 95% CL [143]. 0.001 0.01 0.1 1 10 100 1000 Q [GeV]0.2250.2300.2350.2400.2450.250sin2θW^(Q) APVQweak APV ν-DISAFB Z-polecurrent future SM Figure 10.1: Scale dependence of the weak mixing angle deﬁned in the MSscheme [146]. The minimum of the curve corresponds toQ=MW, below which we switch to an eﬀective theory with theW±bosons integrated out, and where the β-function for the weak mixing angle changes sign. At the location of the Wboson mass and each fermion mass, there a re also discontinuities arising from scheme dependent matching terms which are necessary to ensure that the various eﬀectiv e ﬁeld theories within a given loop order describe the same physics. However, in the MSscheme these are very small numerically and barely visible in the ﬁgure provided one decouples quarks at Q=/hatwidemq(/hatwidemq). The width of the curve reﬂects the theory uncer tainty from strong interaction eﬀects which is at the level of ±7×10−5[146]. Color version at end of book. TheZboson properties are extracted assuming the SM expressions for the γ–Zinterference terms. These have also been tested experimentally by performing more general ﬁts [142,144] to theLEP 1 and LEP 2 data. Assuming family universality this approach introduces three additional parameters relative to the standard ﬁt [49], describing the γ–Zinterference contri bution to the total hadronic and leptonic cross-sections, j tot hadandjtot /lscript, and to the leptonic forward-backward asymmetry, jfb /lscript. For example, jtot had∼g/lscript Vghad V=0.277±0.065, (10.36) which is in good agreement with t he SM expectation [49] of 0 .21±0.01. These are valuable tests of the SM; but it should be cautioned that new physics is not expected to be described by this set of parameters, since (i) they do not account for extra interactions beyond the standard weak neutral-current, and (ii) the photonic amplitude remains ﬁxed to its SM value. Strong constraints on anomalous triple and quartic gauge couplings have been obtained at LEP 2 and at the Tevatron, as are described in the Gauge & Higgs Boson Particle Listings. The parity violating left-right asymmetry, APV, in ﬁxed target polarized Møller scattering, e−e−→e−e−, is deﬁned as in Eq. (10 .30) but with the opposite sign. It has been measured at lowQ2=0.026 GeV2in the SLAC E158 experiment [145], with the result APV=−1.31±0.14(stat .)±0.10(syst .)×10−7. Expressed in terms of the weak mixing angle in the MSscheme, this yields /hatwides2(Q2)=0.2403±0.0013, and established the running of the weak mixing (see Fig. 10.1) at the level of 6.4 standard deviations. In a similar experiment and at about the same Q2, Qweak at Jeﬀerson Lab [147] will be able to measure sin2θWin polarized epscattering with a relative precision of 0.3%. These experiments will provide themost precise determinations of the weak mixing angle oﬀ the Zpeak and will be sensitive to various types of physics beyond the SM.10.4.WandZdecays The partial decay width for gauge bosons to decay into massless fermions f1 f2(the numerical values include the small electroweak radiative corrections an d ﬁnal state mass eﬀects) is Γ(W+→e+νe)=GFM3 W 6√ 2π≈226.20±0.10 MeV , (10.44a) Γ(W+→ui dj)=CGFM3 W 6√ 2π|Vij|2≈(705.97±0.31)|Vij|2MeV , (10.44b) Γ(Z→ψi ψi)=CGFM3 Z 6√ 2π/bracketleftBig gi2 V+gi2 A/bracketrightBig (10.44c) ≈⎧ ⎪⎨ ⎪⎩300.10±0.09 MeV ( u u),167.18±0.02 MeV ( ν ν), 382.89±0.08 MeV ( d d),83.97±0.03 MeV ( e+e−), 376.01∓0.05 MeV ( b b). For leptons C= 1, while for quarks C=3/parenleftBig 1+αs(MV)/π+ 1.409α2s/π2−12.77α3s/π3/parenrightBig , where the 3 is due to color and the factor in parentheses represents the universal part of the QCD corrections [148] for massless quarks [149]. We also included the leading O(α4s) contribution to hadronic Zdecays [150]. The Z→f fwidths contain a number of additional corrections: universal (non-singlet) top quark mass contributions [151]; fermion mass eﬀects and further QCD corr ections proportional to /hatwidem2q(M2 Z) [152] which are diﬀerent for vector and axial-vector partial widths; andsinglet contributions starting from two-loop order which are large, strongly top quark mass dependent, family universal, and ﬂavor non-universal [153]. All QCD eﬀects are known and included up to three-loop order. The QED factor 1 + 3 αq 2 f/4π,a sw e l la st w o - l o o p order ααsandα2self-energy corrections [154] are also included. Working in the on-shell scheme, i.e., expressing the widths in terms ofGFM3 W,Z, incorporates the largest r adiative corrections from the running QED coupling [53,155]. Electroweak corrections to theZwidths are then incorporated by replacing gi2 V,Aby gi2 V,A. Hence, in the on-shell scheme the Zwidths are proportional to ρi∼1+ρt.T h e MSnormalization accounts also for the leading electroweak corrections [58]. There is additional (negative) quadratic mtdependence in the Z→b bvertex corrections [156] which causes Γ(b b) to decrease with mt. The dominant eﬀect is to multiply Γ( b b) by the vertex correction 1 + δρb b,w h e r e δρb b∼10−2(−1 2m2 t M2 Z+1 5). In practice, the corrections are included in ρbandκb, as discussed before. For 3 fermion families the total widths are predicted to be ΓZ≈2.4952±0.0004 GeV , (10.45) ΓW≈2.0902±0.0009 GeV . (10.46) We have assumed αs(MZ)=0.1200. An uncertainty in αsof±0.0017 introduces an additional uncertainty of 0.05% in the hadronicwidths, corresponding to ±0.8M e Vi nΓ Z. These predictions are to be compared with the exp erimental results Γ Z=2.4952±0.0023 GeV [49] and Γ W=2.141±0.041 GeV (see the Gauge & Higgs Boson Particle Listings for more details). 10.5. Precision ﬂavor physics In addition to cross-sections, asymmetries, parity violation, Wand Zdecays, there are a large number o f experiments and observables testing the ﬂavor structure of the SM. These are addressed elsewhere in this Review , and generally not included in this Section. However, we identify three precision observables with sensitivity to similar types of new physics as the other processes discussed here. The branching fraction of the ﬂavor changing transition b→sγis of comparatively low precision, but since it is a loop-level process (in the SM) its sensitivity to new physics (and SM parameters, such as heavy quark masses) is enhanced. The τ-lepton lifetime and leptonic branching ratios are primarily sensitive to αsand not aﬀected signiﬁcantly by many types of new physics. However, having an independent and 132 10. Electroweak model and constraints on new physics reliable low-energy measurement of αsin a global analysis allows the comparison with the Zlineshape determination of αswhich shifts easily in the presence of new physics contributions. By far the most precise observable discussed here is the anomalous magnetic momentof the muon (the electron magnet ic moment is measured to even greater precision, but its new physics sensitivity is suppressed by terms proportional to m 2e/M2 Z). Its combined experimental and theoretical uncertainty is comparable to typical new physics contributions. The CLEO [157], Belle [158], and BaBar [159] collaborations reported precise measurements of the process b→sγ.W e e x t r a p o l a t e d these results to the full photon spectrum which is deﬁned according to the recommendation in Ref. 160. The results for the branching fractions are then given by, CLEO : 3 .34×10−4[1±0.134±0.076±0.038±0.048±0.006], Belle : 3 .59×10−4[1±0.091+0.081 −0.084±0.025±0.020±0.006], BaBar : 4 .01×10−4[1±0.080±0.091±0.079±0.026±0.006], BaBar : 3 .57×10−4[1±0.055+0.168 −0.122±0.000±0.026±0.000], where the ﬁrst two errors are the statistical and systematic uncertainties (taken uncorrelated). In the case of CLEO, a 3.8% component from the model error of the signal eﬃciency is moved from the systematic error to the model (third) error. The fourtherror accounts for the extrapolation from the ﬁnite photon energy cutoﬀ [160–162] (2.0 GeV, 1.815 GeV, and 1.9 GeV, respectively, for CLEO, Belle, and BaBar) to the full theoretical branching ratio. Forthis we use the results of Ref. 160 for m b=4.70 GeV which is in good agreement with the more recent Ref. 162. The uncertainty reﬂects the diﬀerence due to choosing mb=4.80 GeV, instead. The last error is from the correction (0 .962±0.006) for the b→dγcomponent which is common to all inclusive measureme nts, but absent for the exclusive BaBar measurement in the last lin e. The last three errors are taken as 100% correlated, resulting in the correlation matrix in Table 10.4. It is advantageous [163] to normalize the result with respect to thesemi-leptonic branching fraction, B(b→Xeν)=0.1024±0.0015, yielding, R=B(b→sγ) B(b→Xeν)=( 3.55±0.30±0.39)×10−3. (10.47) In the ﬁts we use the variable ln R=−5.64±0.14 to assure an approximately Gaussian error [164]. The second uncertainty in Eq. (10 .47) is an 11% theory uncertainty (excluding parametric errors such as from αs) in the SM prediction which is based on the next-to-leading order calculations of Refs. 163 and 165. Table 10.4: Correlation matrix for measurements of the b→sγtransition. CLEO 1 .000 0 .092 0 .176 0 .048 Belle 0 .092 1 .000 0 .136 0 .026 BaBar (inclusive) 0 .176 0 .136 1 .000 0 .029 BaBar (exclusive) 0 .048 0 .026 0 .029 1 .000 The extraction of αsfrom the τlifetime and leptonic branching ratios is standing out from other determinations, because of a variety of independent reasons: (i) the τ-scale is low, so that upon extrapolation to the Zscale (where it can be compared to the theoretically clean Zlineshape determinations) the αserror shrinks by about an order of magnitude; (ii) yet, this scale is high enough that perturbation theoryand the operator product expansion (OPE) can be applied; (iii) these observables are fully inclusive and thus free of fragmentation and hadronization eﬀects that would have to be modeled or measured; (iv)OPE breaking eﬀects are most problematic near the branch cut but there they are suppressed by a double zero at s=m 2τ;( v )t h e r ea r e enough data [35] to constrain non-perturbative eﬀects both within and breaking the OPE; (vi) a complete three-loop order QCD calculation is available; (vii) large eﬀ ects associated with the QCD β-function can beresummed [166] (in what has become known as contour improvement) and these have been computed to even four-loop precision [167]. The largest uncertainty is from the missing perturbative four and higher loop coeﬃcients (appearing in the Adler- Dfunction). The corresponding eﬀects are highly non-linear so that this uncertainty is itselfαsdependent, updated in each call of the ﬁts, and leading to an asymmetric error. The second larges t uncertainty is from the missing perturbative ﬁve and higher loop coeﬃcients of the QCD β-function; this induces an uncertainty in the contour improvement which is fullycorrelated with the renormalization group extrapolation from the τto the Zscale. The third largest error is from the experimental uncertainty in the lifetime, τ τ= 290 .93±0.48 fs, which is from the two leptonic branching ratios and the direct ττ. Because of the poor convergence of perturbation theory for strange quark ﬁnal states, we used for these the experimentally measured branching ratio. Included are also various smaller uncertainties from other sources. In total we obtain a 2% determination of αs(MZ)=0 .1225+0.0025 −0.0022which updates the result of Ref. 5. For more details, see Ref. 35 where even 1–1.5% uncertainties are advocated (mainly by means of additional assumptions regarding the perturbative four-loop error). The world average of the muon anomalous magnetic moment∗∗, aexp µ=gµ−2 2= (1165920 .80±0.63)×10−9, (10.48) is dominated by the 1999, 2000, and 2001 data runs of the E821 collaboration at BNL [168]. The QED contribution has been calculatedto four loops [169] (fully analytically to three loops [170,171]) , and the leading logarithms are included to ﬁve loops [172,173]. The estimated SM electroweak contribution [174–176], a EWµ=( 1.52±0.03)×10−9, which includes leading two-loop [175] and three-loop [176] corrections, is at the level of the current uncertainty. The limiting factor in the interpretation of the result is the uncertainty from the two-loop hadronic contribution. E.g., Ref. 44 obtained the value ahadµ=( 6 9 .08±0.44)×10−9which is dominated by CMD-2 [37] and SND [38] e+e−→hadrons cross-section data and excludes data from τdecays and KLOE [40]. This value suggests a3 . 3 σdiscrepancy between Eq. (10 .48) and the SM prediction. Updating an alternative analysis [34] the author of Ref. 44 also quotes ahadµ=( 7 1.03±0.52)×10−9using τdecay data and isospin symmetry (CVC). This result implies no conﬂict (0.9 σ)w i t hE q .( 1 0 .48). Thus, there is also a discrepancy between the 2 πand 4πspectral functions obtained from the two methods. For example, if one uses the e+e− data and CVC to predict the branching ratio for τ−→ντπ−π0decays one obtains 24 .52±0.31% [36] (this does not include the SND data) while the average of the measured branching ratios by DELPHI [177],ALEPH, CLEO, L3, and OPAL [34] yields 25 .43±0.09%, which is 2.8σhigher. It is important to understand the origin of this diﬀerence, but three observations point to the conclusion that at least some ofit is experimental: (i) The τ −→ντ2π−π+π0spectral function also disagrees with the corresponding e+e−data by 3.6 σ, which translates to a 20% eﬀect [44] and seems too large to arise from isospin violation. (ii) Isospin violating corrections have been studied in detail in Ref. 178 and found to be largely under control. The largest eﬀect is due tohigher-order electrowe ak corrections [45] but introduces a negligible uncertainty [179]. (iii) Ref. 180 shows on the basis of a QCD sum rule that the spectral functions derived from τdecay data are consistent with values of α s(MZ)/greaterorsimilar0.120, in agreement with what we ﬁnd from the global ﬁt in Sec. 10.6, while the spectral functions from e+e−annihilation are consistent only for somewhat lower (disfavored) ∗∗In what follows, we summarize the most important aspects of gµ−2, and give some details about the evaluation in our ﬁts. For more details see the dedicated contribution by A. H¨ ocker and W. Mar- ciano in this Review . There are some small nume rical diﬀerences (at the level of 0.1 standard deviation), which are well understood and mostly arise because internal consistency of the ﬁts requires the calculation of all observables from analytical expressions and common inputs and ﬁt parameters, so that an independent evaluation is necessary for this Section. Note, that in the spirit of a global analysis based on all avail- able information we have chosen here to average in the τdecay and radiative return (KLOE) data, as well. 10. Electroweak model and constraints on new physics 133 values. On the other hand, Ref. 181 reevaluated the long-distance electromagnetic radi ative corrections to τ−→π−π0ν;am o d e l estimate suggests a modest improvem ent of the conﬂict. Nevertheless, ahadµhas been evaluated in Refs. 32 and 182 excluding the τdecay data with results which are generally in good agreement with each other and other e+e−based analyzes. It is argued [182] that CVC breaking eﬀects ( e.g., through a relatively large mass diﬀerence between the ρ±andρ0vector mesons) may be larger than expected. (This may also be relevant in the context of the NuTeV discrepancy discussedabove [182]. ) Experimentally [35], this mass diﬀerence is indeed larger than expected, but then on e would also expect a signiﬁcant width diﬀerence which is contrary to observation [35]. Fortunately,due to the suppression at large s(from where the conﬂicts originate) these problems are less pronounced as far as a hadµis concerned. In the following we view all diﬀerences in sp ectral functions as (systematic) ﬂuctuations and average the results. An additional uncertainty is induced by the hadronic three-loop light-by-light scattering contri bution. Two recent and inherently diﬀerent model calculations yield aLBLSµ=( + 1 .36±0.25)×10−9[183] andaLBLSµ=+ 1.37+0.15 −0.27×10−9[184] which are higher than previous evaluations [185,186]. The sign of this eﬀect is opposite [185] to the one quoted in the 2002 edition of this Review , and has subsequently been conﬁrmed by two other groups [186]. There is also the upper bound aLBLSµ <1.59×10−9[184] but this requires an ad hoc model assumption, too. Other hadr onic eﬀects at three-loop order contribute [187], ahadµ/bracketleftBig/parenleftbigα π/parenrightbig3/bracketrightBig =(−1.00±0.06)×10−9. Correlations with the two-loop hadronic contribution and with ∆ α(MZ)( s e e Sec. 10.2) were considered in Ref. 171, which also contains analytic results for the perturbative QCD contribution. The SM prediction is atheory µ = (1165918 .81±0.38)×10−9, (10.49) where the error is from the hadronic uncertainties excluding parametric ones such as from αsand the heavy quark masses. We estimate its correlation with ∆ α(MZ) to 17%. The overall 2.7 σdiscrepancy between the experimental and th eoretical values could be due to ﬂuctuations (the E821 result is statistics dominated) or underestimates of the theoretical uncertainties. On the other hand, gµ−2i sa l s o aﬀected by many types of new physics, such as supersymmetric modelswith large tan βand moderately light superparticle masses [188]. Thus, the deviation could also arise from physics beyond the SM. Table 10.5: Principal Zpole and other observables, compared with the SM best ﬁt predictions (see text). The LEP 1 averages of theALEPH, DELPHI, L3, and OPAL results include common systematic errors and correlations [49]. The heavy ﬂavor results of LEP 1 and SLD are based on common inputs and correlated, as well [49]. The ﬁrst s2 /lscript(A(0,q) FB) is the eﬀective angle extracted from the hadronic charge asymmetry, which has some (neglected) correlation with A(0,b) FB; the second s2 /lscript(A(0,q) FB) is from the lepton asymmetry from CDF [140]. The values of Γ( /lscript+/lscript−), Γ(had), and Γ(inv) are not independent of ΓZ,t h eR/lscript,a n d σhad. The ﬁrst MWv a l u ei sf r o mU A 2 ,C D F ,a n d DØ [189]; the second one is from LEP 2 [142]. The ﬁrst MWand MZare correlated, but the eﬀect is negligible due to the tiny MZ error. The three values of Aeare (i) from ALRfor hadronic ﬁnal states [135]; (ii) from ALRfor leptonic ﬁnal states and from polarized Bhabba scattering [137]; and (iii) from the angular distribution oftheτpolarization. The two A τvalues are from SLD and the total τpolarization, respectively. g2 L, which has been adjusted to account for an asymmetric strange sea (see Sec. 10.3), and g2 Rare from NuTeV [89] and have a very small ( −1.7%) residual anti-correlation. The older ν-DIS results from CDHS [83], CHARM [84], and CCFR [85] are included, as well, but not shown in the Table. Theworld averages for g νe V,Aare dominated by the CHARM II [106] results, gνe V=−0.035±0.017 and gνe A=−0.503±0.017.APVis the parity violating asymmetry in Møller scattering. The errors in QW,D I S , b→sγ,a n d gµ−2 are the total (experimental plus theoretical) uncertainties. The ττvalue is the τlifetime world average computedby combining the direct measurem ents with values derived from the leptonic branching ratios [5]; the theory uncertainty is included in the SM prediction. In all other SM predictions, the uncertainty is from MZ,MH,mt,mb,mc,/hatwideα(MZ), and αs, and their correlations have been accounted for. The SM errors in Γ Z, Γ(had), R/lscript,a n d σhadare largely dominated by the uncertainty in αs. The column denoted Pull gives the standard deviations for the principal ﬁt with MHfree, while the column denoted Deviation is for MH= 117 GeV ﬁxed. Quantity Value Standard Model Pull Dev. mt[GeV] 170 .9±1.8±0.6 171 .1±1.9 -0.1 -0.8 MW[GeV] 80 .428±0.039 80 .375±0.015 1.4 1.7 80.376±0.033 0.0 0.5 MZ[GeV] 91 .1876±0.0021 91 .1874±0.0021 0.1 -0.1 ΓZ[GeV] 2 .4952±0.0023 2 .4968±0.0010 -0.7 -0.5 Γ(had) [GeV] 1 .7444±0.0020 1 .7434±0.0010 – – Γ(inv) [MeV] 499 .0±1.5 501 .59±0.08 – – Γ(/lscript+/lscript−)[ M e V ] 8 3 .984±0.086 83 .988±0.016 – – σhad[nb] 41 .541±0.037 41 .466±0.009 2.0 2.0 Re 20.804±0.050 20 .758±0.011 0.9 1.0 Rµ 20.785±0.033 20 .758±0.011 0.8 0.9 Rτ 20.764±0.045 20 .803±0.011 -0.9 -0.8 Rb 0.21629 ±0.00066 0 .21584 ±0.00006 0.7 0.7 Rc 0.1721±0.0030 0 .17228 ±0.00004 -0.1 -0.1 A(0,e) FB0.0145±0.0025 0 .01627 ±0.00023 -0.7 -0.6 A(0,µ) FB0.0169±0.0013 0.5 0.7 A(0,τ) FB0.0188±0.0017 1.5 1.6 A(0,b) FB0.0992±0.0016 0 .1033±0.0007 -2.5 -2.0 A(0,c) FB0.0707±0.0035 0 .0738±0.0006 -0.9 -0.7 A(0,s) FB0.0976±0.0114 0 .1034±0.0007 -0.5 -0.4 ¯s2 /lscript(A(0,q) FB)0 .2324±0.0012 0 .23149 ±0.00013 0.8 0.6 0.2238±0.0050 -1.5 -1.6 Ae 0.15138 ±0.00216 0 .1473±0.0011 1.9 2.4 0.1544±0.0060 1.2 1.4 0.1498±0.0049 0.5 0.7 Aµ 0.142±0.015 -0.4 -0.3 Aτ 0.136±0.015 -0.8 -0.7 0.1439±0.0043 -0.8 -0.5 Ab 0.923±0.020 0 .9348±0.0001 -0.6 -0.6 Ac 0.670±0.027 0 .6679±0.0005 0.1 0.1 As 0.895±0.091 0 .9357±0.0001 -0.4 -0.4 g2 L0.3010±0.0015 0 .30386 ±0.00018 -1.9 -1.8 g2 R0.0308±0.0011 0 .03001 ±0.00003 0.7 0.7 gνe V−0.040±0.015 −0.0397±0.0003 0.0 0.0 gνe A−0.507±0.014 −0.5064±0.0001 0.0 0.0 APV (−1.31±0.17)·10−7(−1.54±0.02)·10−71.3 1.2 QW(Cs) −72.62±0.46 −73.16±0.03 1.2 1.2 QW(Tl) −116.4±3.6 −116.76±0.04 0.1 0.1 Γ(b→sγ) Γ(b→Xeν)/parenleftBig 3.55+0.53 −0.46/parenrightBig ·10−3(3.19±0.08)·10−30.8 0.7 1 2(gµ−2−α π) 4511 .07(74) ·10−94509.08(10) ·10−92.7 2.7 ττ[fs] 290 .93±0.48 291 .80±1.76 -0.4 -0.4 134 10. Electroweak model and constraints on new physics 10.6. Experimental results The values of the principal Zpole observables are listed in Table 10.5, along with the SM predictions for MZ=9 1.1874± 0.0021 GeV, MH=7 7+28 −22GeV, mt= 171 .1±1.9G e V , αs(MZ)= 0.1217±0.0017, and /hatwideα(MZ)−1= 127 .909±0.019 (∆ α(5) had≈0.02799 ± 0.00014). The predictions result from a global least-square ( χ2)ﬁ t to all data using the minimization package MINUIT [190] and theelectroweak library GAPP [81]. In most cases, we treat all input errors (the uncertainties of the values) as Gaussian. The reason is not that we assume that theoretical and systematic errors are intrinsicallybell-shaped (which they are not) but because in most cases the input errors are combinations of many diﬀerent (including statistical) error sources, which should yield approximately Gaussian combined errors by the large number theorem. Thus, it suﬃces if either the statistical components dominate or there are many components of similar size. An exception is the theory dominated error on the τlifetime, which we recalculate in each χ 2-function call since it depends itself on αs yielding an asymmetric (and thus non-Gaussian) error bar. Sizes and shapes of the output errors (the uncertainties of the predictions and the SM ﬁt parameters) are fully determined by the ﬁt, and 1 σerrors are deﬁned to correspond to ∆ χ2=χ2−χ2 min= 1, and do not necessarily correspond to the 68.3% probability range or the 39.3% probability contour (for 2 parameters). Table 10.6: Principal SM ﬁt result including mutual correlations (all masses in GeV). MZ 91.1874±0.0021 1 .00−0.02 0 .00 0 .00−0.01 0 .00 0 .11 /hatwidemt(/hatwidemt) 161 .3±1.8−0.02 1 .00 0 .00 0 .00−0.07−0.01 0 .49 /hatwidemb(/hatwidemb)4 .196±0.028 0 .00 0 .00 1 .00 0 .28−0.04 0 .01 0 .05 /hatwidemc(/hatwidemc)1 .274+0.036 −0.0450.00 0 .00 0 .28 1 .00 0 .08 0 .03 0 .15 αs(MZ)0 .1217±0.0017 −0.01−0.07−0.04 0 .08 1 .00−0.01−0.06 ∆α(3) had(1.8G e V ) 0 .00574 ±0.00010 0 .00−0.01 0 .01 0 .03−0.01 1 .00−0.18 MH 77+28 −220.11 0 .49 0 .05 0 .15−0.06−0.18 1 .00 The values and predictions of mt[6],MW[142,189]; deep inelastic [89], νµ-e[104–106], and polarized Møller scattering [145]; theQWfor cesium [114,115] and thallium [116]; the b→sγ observable [157–159]; the muon anomalous magnetic moment [168]; and the τlifetime are also listed in Table 10.5. The values of MW andmtdiﬀer from those in the Particle Listings because they include recent preliminary results. The agr eement is generally very good. Despite the discrepancies discussed in the following, the goodness ofthe ﬁt to all data is very reasonable with a χ 2/d.o.f.=4 9.4/42. The probability of a larger χ2is 20%. Only the ﬁnal result for gµ−2 from BNL and A(0,b) FBfrom LEP 1 are currently showing large (2.7 σ and 2.5 σ) deviations. In addition, g2 Lfrom NuTeV, the hadronic peak cross-section, σhad(LEP 1), and the A0 LR(SLD) from hadronic ﬁnal states diﬀer by about 2 standard deviations. Rb=Γ (b b)/Γ(had) whose measured value deviated in the past by as much as 3.7 σfrom the SM prediction, is now in agreement. Abcan be extracted from A(0,b) FBwhen Ae=0.1501±0.0016 is taken from a ﬁt to leptonic asymmetries (using lepton universality). The result, Ab=0.881±0.017, is 3.1 σbelow the SM prediction,†and also 1.6σbelow Ab=0.923±0.020 obtained from AFB LR(b)a tS L D .T h u s , it appears that at least some of the problem in A(0,b) FBis experimental. †Alternatively, one can use A/lscript=0.1481±0.0027, which is from LEP 1 alone and in excellent agreement with the SM, and obtain Ab= 0.893±0.022 which is 1.9 σlow. This illustrates that some of the discrepancy is related to the one in ALR.Note, however, tha t the uncertainty in A(0,b) FBis strongly statistics dominated. The combined value, Ab=0.899±0.013 deviates by 2.8 σ. It would be extremely diﬃcult to account for this 3.9% deviation by new physics radiative corrections since about a 20% correction to /hatwideκb would be necessary to account for the central value of Ab.I ft h i s deviation is due to new physics, it is most likely of tree-level type aﬀecting preferentially the third generation. Examples include the decay of a scalar neutrino resonance [191], mixing of the bquark with heavy exotics [192], and a heavy Z/primewith family-nonuniversal couplings [193]. It is diﬃcult, however, to simultaneously account forRb, which has been measured on the Zpeak and oﬀ-peak [194] at LEP 1. An average of Rbmeasurements at LEP 2 at energies between 133 and 207 GeV is 2.1 σbelow the SM prediction, while A(b) FB(LEP 2) is 1.6 σlow [142]. The left-right asymmetry, A0 LR=0.15138 ±0.00216 [135], based on all hadronic data from 1992–1998 diﬀers 1.9 σfrom the SM expectation of 0 .1473±0.0011. The combined value of A/lscript=0.1513±0.0021 from SLD (using lepton-family universality and including correlations) is also 1.9 σabove the SM prediction; but there is now experimental agreement bet ween this SLD value and the LEP 1 value, A/lscript=0.1481±0.0027, obtained from a ﬁt to A(0,/lscript) FB,Ae(Pτ), and Aτ(Pτ), again assuming universality. The observables in Table 10.5, as well as some other less precise observables, are used in the global ﬁts described below. In all ﬁts, theerrors include full statistical, system atic, and theoretica l uncertainties. The correlations on the LEP 1 lineshape and τpolarization, the LEP/SLD heavy ﬂavor observables, the SLD lepton asymmetries, andthe deep inelastic and ν-escattering observables, are included. The theoretical correlations between ∆ α (5) hadandgµ−2, and between the charm and bottom quark masses, are also accounted for. The data allow a simultaneous determination of MZ,MH,mt,a n d the strong coupling αs(MZ). (/hatwidemc,/hatwidemb,a n d∆ α(3) hadare also allowed to ﬂoat in the ﬁts, subject to the theoretical constraints [5,14] described in Sec. 10.1–Sec. 10.2. These are correlated with αs.)αsis determined mainly from R/lscript,ΓZ,σhad,a n d ττa n di so n l yw e a k l yc o r r e l a t e dw i t h the other variables. The global ﬁt to all data, including the CDF/DØaverage m t= 170 .9±1.9 GeV, yields the result in Table 10.6 (the MS top quark mass given there corresponds to mt= 171 .1±1.9G e V ) . The weak mixing angle is determined to /hatwides2 Z=0.23119 ±0.00014 ,s2 W=0.22308 ±0.00030 , where the larger error in the on-shell scheme is due to the stronger sensitivity to mt, while the corresponding eﬀective angle is related by Eq. (10 .35),i.e., s2 /lscript=0.23149 ±0.00013. As described at the beginning of Sec. 10.2 and the paragraph following Eq. (10 .48) in Sec. 10.5, there is considerable stress in the experimental e+e−spectral functions and also conﬂict when these are compared with τdecay spectral functions. These are below or above the 2 σlevel (depending on what is actually compared) but not much larger than the deviations of some other quantities 10. Electroweak model and constraints on new physics 135 entering our analyzes. The number and size or these deviations are not inconsistent with what one would expect to happen as a result of random ﬂuctuations. It is nevertheless instructive to study the eﬀect of doubling the uncertainty in ∆ α(3) had(1.8G e V ) = 5 6 .91±0.96×10−4, (see the beginning of Sec. 10.2) on the extracted Higgs mass. The result, MH=7 5+29 −22GeV, demonstrates that the uncertainty in ∆αhadis currently of only secondary importance. Note also, that the uncertainty of about ±0.0001 in ∆ α(3) had(1.8 GeV) corresponds to a shift of ∓5G e Vi n MHor about one ﬁfth of its total uncertainty. The hadronic contribution to α(MZ) is correlated with gµ−2( s e e Sec. 10.5). The measurement of the latter is higher than the SM prediction, and its inclusion in the ﬁt favors a larger α(MZ)a n da lower MH(currently by about 3 GeV). Table 10.7: Values of /hatwides2 Z,s2 W,αs,a n d MH[in GeV] for various (combinations of) observables. Unless indicated otherwise, the top quark mass, mt= 170 .9±1.9G e V ,i su s e da sa na d d i t i o n a l constraint in the ﬁts. The ( †) symbol indicates a ﬁxed parameter. Data /hatwides2 Zs2W αs(MZ) MH All data 0 .23119(14) 0 .22308(30) 0 .1217(17) 77+28 −22 All indirect (no mt)0.23123(16) 0 .22297(36) 0 .1217(17) 104+130 −53 Zpole (no mt)0 .23121(17) 0 .22312(59) 0 .1198(28) 92+117 −46 LEP 1 (no mt)0 .23152(21) 0 .22377(67) 0 .1213(30) 173+241 −95 SLD + MZ 0.23067(30) 0 .22216(54) 0 .1217 (†)2 5+23 −15 A(b,c) FB+MZ 0.23193(28) 0 .22489(75) 0 .1217 (†) 326+224 −136 MW+MZ 0.23095(28) 0 .22265(55) 0 .1217 (†)4 9+37 −26 MZ 0.23133(7) 0 .22337(21) 0 .1217 (†) 117 ( †) polarized Møller 0 .2331(14) 0 .2252(14) 0 .1217 (†) 117 ( †) DIS (isoscalar) 0 .2345(17) 0 .2267(17) 0 .1217 (†) 117 ( †) QW(APV) 0 .2291(19) 0 .2212(19) 0 .1217 (†) 117 ( †) elastic νµ( νµ)e 0.2310(77) 0 .2232(77) 0 .1217 (†) 117 ( †) SLAC eD 0.222(18) 0 .213(19) 0 .1217 (†) 117 ( †) elastic νµ( νµ)p 0.211(33) 0 .203(33) 0 .1217 (†) 117 ( †) The weak mixing angle ca n be determined from Zpole observables, MW, and from a variety of neutral-current processes spanning a very wideQ2range. The results (for the old er low-energy neutral-current data see [50,51]) shown in Table 10.7 are in reasonable agreement with each other, indicating the q uantitative success of the SM. The largest discrepancy is the value /hatwides2 Z=0.23193 ±0.00028 from the forward-backward asymmetries into bottom and charm quarks, which is 2.6 σabove the value 0 .23119 ±0.00014 from the global ﬁt to all data. Similarly, /hatwides2 Z=0.23067 ±0.00030 from the SLD asymmetries (in both cases when combined with MZ)a n d /hatwides2 Z=0.2345±0.0017 from DIS are 1.7 σlow and 1.9 σhigh, respectively. The SLD result has the additional diﬃculty (within the SM) of implying very low and excluded [143] Higgs masses. This is also true for /hatwides2 Z=0.23095 ±0.00028 from MWandMZand — as a consequence — for the global ﬁt. We have therefore included in Table 10.5 an additional column (denoted Deviation) indicating the deviations ifM H= 117 GeV is ﬁxed. The minimum χ2/d.o.f.=5 1.2/41 (with a probability of 13% for a larger χ2) is thus worse than for our principal ﬁt. The extracted Zpole value of αs(MZ) is based on a formula with negligible theoretical uncertainty ( ±0.0005 in αs(MZ)) if one assumes the exact validity of the SM. One should keep in mind, however, that this value, αs=0.1198±0.0028, is very sensitive to s u c ht y p e so fn e wp h y s i c sa sn o n - universal vertex corrections. In contrast, the value derived from τdecays, αs(MZ)=0.1225+0.0025 −0.0022,i s theory dominated but less sensitive to new physics. The two valuesare in remarkable agreement with e ach other. They are also in perfect agreement with other recent values, such as from jet-event shapes at LEP [195] (0 .1202±0.0050) and the recent average from HERA [196] (0.1198±0.0032), but the τdecay result is somewhat higher than the value, 0 .1170±0.0012, from the most recent unquenched lattice calculation of Ref. 197. For more details and other determinations, see our Section 9 on “Quantum Chromodynamics” in this Review . The data indicate a preference for a small Higgs mass. There is a strong correlation between the quadratic mtand logarithmic MH terms in /hatwideρin all of the indirect data except for the Z→b bvertex. Therefore, observables (other than Rb)w h i c hf a v o r mtvalues higher than the Tevatron range favor lower values of MH. This eﬀect is enhanced by Rb, which has little direct MHdependence but favors the lower end of the Tevatron mtrange. MWhas additional MH dependence through ∆ /hatwiderWwhich is not coupled to m2 teﬀects. The strongest individual pulls toward smaller MHare from MWandA0 LR, while A(0,b) FBand the NuTeV results favor high values. The diﬀerence inχ2for the global ﬁt is ∆ χ2=χ2(MH= 1000 GeV) −χ2 min= 96. Hence, the data overwhelmingly favor a small value of MH,a s in supersymmetric extensions of the SM. The central value of the global ﬁt result, MH=7 7+28 −22GeV, is below the direct lower bound, MH≥114.4 GeV (95% CL) [143]. The 90% central conﬁdence range from all precision data is 42 GeV ≤MH≤124 GeV . (10.50) Including the results of the direct searches [143] as an extra contribution to the likelihood function drives the 95% upper limit toMH≤161 GeV. As two further reﬁnements, we account for (i) theoretical uncertainties from uncal culated higher order contributions by allowing the Tparameter (see next subs ection) subject to the constraint T=0±0.02, (ii) the MHdependence of the correlation matrix which gives slightly more weight to lower Higgs masses [198]. The resulting limits at 95 (90, 99)% CL are, respectively, MH≤167 (155, 195) GeV . (10.51) One can also carry out a ﬁt to the indirect data alone, i.e., without including the constraint, mt= 170 .9±1.9 GeV, obtained by CDF and DØ. (The indirect prediction is for the MSmass, /hatwidemt(/hatwidemt) = 164 .7+9.6 −7.4G e V ,w h i c hi si nt h ee n dc o n v e r t e dt ot h ep o l e mass). One obtains mt= 174 .7+10.0 −7.8GeV, in perfect agreement with the direct CDF/DØ average. The tendency for a light Higgs boson also persists when the CDF/DØ constraint on mtis removed, in which case Eq. (10 .50) reads, 37 GeV ≤MH≤409 GeV. The relations between MHandmtfor various observables are shown in Fig. 10.2. Using α(MZ)a n d /hatwides2 Zas inputs, one can predict αs(MZ)a s s u m i n g grand uniﬁcation. One predicts [199] αs(MZ)=0.130±0.001±0.01 for the simplest theories based on the minimal supersymmetric extension of the SM, where the ﬁrst (second) uncertainty is from theinputs (thresholds). This is slightly larger, but consistent with the experimental α s(MZ)=0.1217±0.0017 from the Zlineshape and the τlifetime, as well as with other determinations. Non-supersymmetric uniﬁed theories predict the low value αs(MZ)=0.073±0.001±0.001. See also the note on “Supersymmetry” in the Searches ParticleListings. One can also determine the radiative correction parameters ∆ r: from the global ﬁt one obtains ∆ r=0.0356±0.0009 and ∆ /hatwider W= 0.06944±0.00025. MWmeasurements [142,189] (when combined with MZ) are equivalent to measurements of ∆ r=0.0343±0.0017, which is 1.0 σbelow the result from all other data, ∆ r=0.0363±0.0012. Fig. 10.3 shows the 1 σcontours in the MW−mtplane from the direct and indirect determinations, as well as the combined 90% CL region.The indirect determination uses M Zfrom LEP 1 as input, which is deﬁned assuming an sdependent decay width. MWthen corresponds to the sdependent width deﬁnition, as well, and can be directly compared with the results from the Tevatron and LEP 2 which have been obtained using the same deﬁnition. The diﬀerence to a constantwidth deﬁnition is formally only of O(α 2), but is strongly enhanced since the decay channels add up coherently. It is about 34 MeV for MZand 27 MeV for MW. The residual diﬀerence between working consistently with one or the other deﬁnition is about 3 MeV, i.e.,o f typical size for non-enhanced O(α2) corrections [64–67]. 136 10. Electroweak model and constraints on new physics 140 150 160 170 180 190 mt [GeV]1000 500 200 100 50 20 10MH [GeV] excludedall data (90% CL) ΓΖ, σhad, Rl, Rq asymmetries MW low-energy mt Figure 10.2: One-standard-deviation (39.35%) uncertainties in MHas a function of mtfor various inputs, and the 90% CL region (∆ χ2=4.605) allowed by all data. αs(MZ)=0.120 is assumed except for the ﬁts including the Zlineshape data. The 95% direct lower limit from LEP 2 is also shown. Color version at end of book. 155 160 165 170 175 180 185 mt [GeV]80.3080.3580.4080.45MW [GeV]MH = 117 GeV MH = 200 GeV MH = 300 GeV MH = 500 GeVdirect (1 σ) indirect (1 σ) all data (90%) Figure 10.3: One-standard-deviation (39.35%) region in MW as a function of mtfor the direct and indirect data, and the 90% CL region (∆ χ2=4.605) allowed by all data. The SM prediction as a function of MHis also indicated. The widths of theMHbands reﬂect the theoretical uncertainty from α(MZ). Color version at end of book. Most of the parameters relevant to ν-hadron, ν-e,e-hadron, and e+e−processes are determined uniquely and precisely from the data in “model-independent” ﬁts ( i.e., ﬁts which allow for an arbitrary electroweak gauge theory). The values for the parameters deﬁned inEqs. (10.12)–(10.14) are given in Table 10.8 along with the predictions of the SM. The agreement is reaso nable, except for the value of g 2 L, which reﬂect the discrepancy in the NuTeV results. (The ν-hadron results without the NuTeV data can be found in the 1998 edition of thisReview , and the ﬁts using the original NuTeV data uncorrected for the strange quark asymmetry in the 2006 edition.). The oﬀ Zpole e+e−results are diﬃcult to present in a model-independent way because Zpropagator eﬀects are non-negligible at TRISTAN, PETRA, PEP, and LEP 2 energies. However, assuming e-µ-τuniversality, the low-energy lepton asymmetries imply [133] 4( ge A)2=0.99±0.05, in good agreement with the SM prediction /similarequal1.Table 10.8: Values of the model-independent neutral-current parameters, compared with the SM predictions. There is asecond g νe V,Asolution, given approximately by gνe V↔gνe A,w h i c h is eliminated by e+e−data under the assumption that the neutral current is dominated by the exchange of a single Zboson. The /epsilon1L,a sw e l la st h e /epsilon1R, are strongly correlated and non-Gaussian, so that for implementations we recommend the parametrization using g2 iandθi=t a n−1[/epsilon1i(u)//epsilon1i(d)],i=L orR. The analysis of more recent low-energy experiments in polarized electron scattering performed in Ref. 112 is included by means of an additional constraint on the linear combination,7C 1u+3C1d=−0.254±0.034, which reproduces the results [112] onC1uandC1d(including their correlation) almost exactly. In the SM predictions, the uncertainty is from MZ,MH,mt,mb, mc,/hatwideα(MZ), and αs. Experimental Quantity Value SM Correlation /epsilon1L(u)0 .328±0.015 0 .3460(1) /epsilon1L(d)−0.440±0.011 −0.4291(1) non- /epsilon1R(u)−0.175+0.013 −0.004−0.1549(1) Gaussian /epsilon1R(d)−0.023+0.072 −0.0480.0775 g2 L0.3012±0.0013 0 .3039(2) −0.12−0.22−0.01 g2 R0.0310±0.0010 0 .0300 −0.02−0.03 θL 2.50±0.033 2 .4630(1) 0 .26 θR 4.58+0.41 −0.285.1765 gνe V−0.040±0.015 −0.0397(3) −0.05 gνe A−0.507±0.014 −0.5064(1) C1u+C1d0.1526±0.0013 0 .1528(1) 0 .49−0.14−0.01 C1u−C1d−0.514±0.015 −0.5298(3) −0.27−0.02 C2u+C2d−0.23±0.57 −0.0095 −0.30 C2u−C2d−0.077±0.044 −0.0623(5) 10.7. Constraints on new physics TheZpole,Wmass, and low-energy data can be used to search for and set limits on deviations from the SM. In particular, the combination of these indirect data with the direct CDF and DØ average for mtallows one to set stringent limits on new physics. We will mainly discuss the eﬀects of exo tic particles (with heavy masses Mnew/greatermuchMZin an expansion in MZ/Mnew) on the gauge boson self-energies. (Brief remarks are made on new physics which is not of this type.) Most of the eﬀects on precision measurements can be described by three gauge self-energy parameters S,T,a n d U. We will deﬁne these, as well as related parameters, such as ρ0,/epsilon1i,a n d /hatwide/epsilon1i, to arise from new physics only. I.e., they are equal to zero ( ρ0=1 ) exactly in the SM, and do not include any contributions from mtor MH, which are treated separately. O ur treatment diﬀers from most of the original papers. Many extensions of the SM are described by the ρ0parameter, ρ0≡M2 W/(M2 Z/hatwidec2 Z/hatwideρ), (10.52) which describes new sources of SU(2) breaking that cannot be accounted for by the SM Higgs doublet or mteﬀects. In the presence of ρ0/negationslash=1 , E q .( 1 0 .52) generalizes Eq. (10 .8b) while Eq. (10 .8a) remains unchanged. Provided that the new physics which yields ρ0/negationslash= 1 is a small perturbation which does not signiﬁcantly aﬀect the r adiative corrections, ρ0can be regarded as a phenomenological parameter which multiplies GFin Eqs. (10.12)– (10.14), (10 .29), and Γ Zin Eq. (10 .44). There are enough data to determine ρ0,MH,mt,a n d αs, simultaneously. From the global ﬁt, 10. Electroweak model and constraints on new physics 137 ρ0=1.0004+0.0008 −0.0004, (10.53) 114.4G e V ≤MH≤215 GeV , (10.54) mt= 171 .2±1.9G e V , (10.55) αs(MZ)=0.1215±0.0017, (10.56) where the lower limit on MHis the direct search bound. (If the direct limit is ignored one obtains MH=7 6+111 −38GeV and ρ0=1.0000+0.0011 −0.0007.) The error bar in Eq. (10 .53) is highly asymmetric: at the 2 σlevel one has ρ0=1.0004+0.0027 −0.0007with no meaningful bound onMH. The result in Eq. (10 .53) is slightly above but consistent with the SM expectation, ρ0= 1. It can be used to constrain higher-dimensional Higgs representations to have vacuum expectation values of less than a few percent of t hose of the doublets. Indeed, the relation between MWandMZis modiﬁed if there are Higgs multiplets with weak isospin >1/2 with signiﬁcant vacuum expectation values. In order to calculate to higher orders in such theories one must deﬁnea set of four fundamental renormalized parameters which one may conveniently choose to be α,G F,MZ,a n d MW,s i n c e MWandMZ are directly measurable. Then /hatwides2 Zandρ0can be considered dependent parameters. Eq. (10 .53) can also be used to constrain other types of new physics. For example, non-degener ate multiplets of heavy fermions or scalars break the vector part of weak SU(2) and lead to a decrease in the value of MZ/MW. A non-degenerate SU(2) doublet/parenleftbigf1 f2/parenrightbig yields a positive contribution to ρ0[200] of CGF 8√ 2π2∆m2, (10.57) where ∆m2≡m2 1+m2 2−4m2 1m22 m21−m2 2lnm1 m2≥(m1−m2)2, (10.58) andC= 1 (3) for color singlets (trip lets). Thus, in the presence of such multiplets, one has 3GF 8√ 2π2/summationdisplay iCi 3∆m2 i=ρ0−1, (10.59) where the sum includes fourth-family quark or lepton doublets,/parenleftbigt/prime b/prime/parenrightbig or/parenleftbigE0 E−/parenrightbig , and scalar doublets such as/parenleftbig˜t ˜b/parenrightbig in Supersymmetry (in the absence of L−Rmixing). This implies /summationdisplay iCi 3∆m2 i≤(98 GeV)2(10.60) at 95% CL. The corresponding constraints on non-degenerate squark and slepton doublets are even stronger,/summationtext iCi∆m2 i/3≤(66 GeV)2. This is due to the supersymmetric Higgs mass bound, mh0<150 GeV, and the very strong correlation between mh0andρ0(91%). Non-degenerate multiplets usually imply ρ0>1. Similarly, heavy Z/primebosons decrease the prediction for MZdue to mixing and generally lead to ρ0>1 [201]. On the other hand, additional Higgs doublets which participate in spontaneous symmetry breaking [202],heavy lepton doublets involving Majorana neutrinos [203], and the vacuum expectation values of Higgs triplets or higher-dimensional representations can contribute to ρ 0with either sign. Allowing for the presence of heavy degenerat e chiral multiplets (the Sparameter, to be discussed below) aﬀects the determination of ρ0from the data, at present leading to a smaller value (for ﬁxed MH). A number of authors [204–209] have considered the general eﬀects on neutral-current and ZandWboson observables of various types of heavy ( i.e.,Mnew/greatermuchMZ) physics which contribute to the Wand Zself-energies but which do not have any direct coupling to the ordinary fermions. In addition to no n-degenerate multiplets, which break the vector part of weak SU(2), these include heavy degenerate multiplets of chiral fermions which break the axial generators. Theeﬀects of one degenerate chiral doublet are small, but in Technicolor theories there may be many chiral do ublets and therefore signiﬁcant eﬀects [204]. Such eﬀects can be described by just three parameters, S,T,a n dU at the (electroweak) one-loop level. (Three additional parameters are needed if the new physics scale is comparable to MZ[210]. Further generalizations, including eﬀects relevant to LEP 2, are described in Ref. 211.) Tis proportional to the diﬀerence between the W andZself-energies at Q2=0( i.e., vector SU(2)-breaking), while S (S+U) is associated with the diﬀerence between the Z(W) self-energy atQ2=M2 Z,WandQ2= 0 (axial SU(2)-breaking). Denoting the contributions of new physics to the various self-energies by Πnew ij,w e have /hatwideα(MZ)T≡Πnew WW(0) M2 W−Πnew ZZ(0) M2 Z, (10.61a) /hatwideα(MZ) 4/hatwides2 Z/hatwidec2 ZS≡Πnew ZZ(M2 Z)−Πnew ZZ(0) M2 Z −/hatwidec2 Z−/hatwides2 Z /hatwidecZ/hatwidesZΠnew Zγ(M2 Z) M2 Z−Πnewγγ(M2 Z) M2 Z,(10.61b) /hatwideα(MZ) 4/hatwides2 Z(S+U)≡Πnew WW(M2 W)−Πnew WW(0) M2 W −/hatwidecZ /hatwidesZΠnew Zγ(M2 Z) M2 Z−Πnewγγ(M2 Z) M2 Z. (10.61c) S,T,a n d Uare deﬁned with a factor proportional to /hatwideαremoved, so that they are expected to be of order unity in the presence of newphysics. In the MSscheme as deﬁned in Ref. 56, the last two terms in Eq. (10 .61b)a n dE q .( 1 0 .61c) can be omitted (as was done in some earlier editions of this Review ). These three parameters are related to other parameters ( Si,hi,/hatwide/epsilon1i) deﬁned in Refs. [56,205,206] by T=hV=/hatwide/epsilon11/α , S=hAZ=SZ=4/hatwides2 Z/hatwide/epsilon13/α , U=hAW−hAZ=SW−SZ=−4/hatwides2 Z/hatwide/epsilon12/α . (10.62) A heavy non-degenerate multiplet of fermions or scalars contributes positively to Tas ρ0−1=1 1−αT−1/similarequalαT , (10.63) where ρ0is given in Eq. (10 .59). The eﬀects of non-standard Higgs representations cannot be separ ated from heavy n on-degenerate multiplets unless the new physics has other consequences, such as vertex corrections. Most of the original papers deﬁned Tto include the eﬀects of loops only. However, we will redeﬁne Tto include all new sources of SU(2) breaking, including non-standard Higgs, so that Tandρ0are equivalent by Eq. (10 .63). A multiplet of heavy degener ate chiral fermions yields S=C/summationdisplay i/parenleftBig t3L(i)−t3R(i)/parenrightBig2 /3π, (10.64) where t3L,R(i) is the third component of weak isospin of the left-(right-)handed component of fermion iandCis the number of colors. For example, a heavy degenerate ordinary or mirror family would contribute 2 /3πtoS. In Technicolor models with QCD-like dynamics, one expects [204] S∼0.45 for an iso-doublet of techni-fermions, assuming NTC= 4 techni-colors, while S∼1.62 for a full techni-generation with NTC=4 ;Tis harder to estimate because it is model dependent. In these examples one has S≥0. However, the QCD-like models are excluded on other grounds (ﬂavor changing neutral-currents, and too-light quarks and pseudo-Goldstonebosons [212]) . In particular, these estimates do not apply to models of walking Technicolor [212], for which Scan be smaller or even negative [213]. Other situations in which S<0, such as loops involving scalars or Majorana particles, are also possible [214]. The simplest origin of S<0 would probably be an additional heavy 138 10. Electroweak model and constraints on new physics Z/primeboson [201], which could mimic S<0. Supersymmetric extensions of the SM generally give very small eﬀects. See Refs. 164 and 215 and the note on “Supersymmetry” in the Searches Particle Listings for a complete set of references. Most simple types of new physics yield U= 0, although there are counter-examples, such as the eﬀects of anomalous triple gauge vertices [206]. The SM expressions for observables are replaced by M2 Z=M2 Z01−αT 1−GFM2 Z0S/2√ 2π, M2 W=M2 W01 1−GFM2 W0(S+U)/2√ 2π, (10.65) where MZ0andMW0are the SM expressions (as functions of mtand MH)i nt h e MSscheme. Furthermore, ΓZ=1 1−αTM3 ZβZ, ΓW=M3 WβW, Ai=1 1−αTAi0, (10.66) where βZandβWare the SM expressions for the reduced widths ΓZ0/M3 Z0and Γ W0/M3 W0,MZandMWare the physical masses, and Ai(Ai0) is a neutral-current amplitude (in the SM). The data allow a simultaneous determination of /hatwides2 Z(from the Zpole asymmetries), S(from MZ),U(from MW),T(mainly from ΓZ),αs(from R/lscript,σhad,a n d ττ), and mt(from CDF and DØ), with little correlation among the SM parameters: S=−0.10±0.10 (−0.08), T=−0.08±0.11 (+0 .09), U=0.15±0.11 (+0 .01), (10.67) and/hatwides2 Z=0.23124 ±0.00016, αs(MZ)=0 .1221±0.0018, mt= 171.0±1.9 GeV, where the uncertainties are from the inputs. The central values assume MH= 117 GeV, and in parentheses we show the diﬀerence to assuming MH= 300 GeV instead. As can be seen, the SM parameters ( U) can be determined with no (little) MHdependence. On the other hand, S,T,a n d MHcannot be obtained simultaneously, because t he Higgs boson loops themselves are resembled approximately by oblique eﬀects. Eqs. (10 .67) show that negative (positive) contributions to the S(T) parameter can weaken or entirely remove the strong constraints on MHfrom the SM ﬁts. Speciﬁc models in which a large MHis compensated by new physics are reviewed in Ref. 216. The parameters in Eqs. (10 .67), which by deﬁnition are due to new physics only, are in reasonable agreement with the Standard Model values of zero. Fixing U=0( a si sd o n ei n Fig. 10.4) moves SandTto even closer agreement, S=−0.04±0.09 (−0.07), T=0.02±0.09 (+0 .09). (10.68) The plot of T vs. S produced by the LEP Electroweak Working Group [49] shows larger values∗∗,S=0.07 and T=0.13, based on theZ-pole data and MW. We almost exactly reproduce their values for the same inputs. The lower values reported here are due to the inclusion of the low-energy data, such as atomic parity violation andneutrino scattering, as well as allowing α sto ﬂoat and a diﬀerent evaluation of ∆ α(5)(MZ). Our results are consistent with those in Ref. 217. Using Eq. (10 .63) the value of ρ0corresponding to Tin Eq. (10 .67) is 0.9994±0.0009 (+0 .0007), while the one corresponding to Eq. (10 .68) ∗∗The latest ﬁgure dates back to the summer of 2006 and does not contain the ﬁrst results on MWfrom Run II at the Tevatron. We have adjusted the values, S=0.04 and T=0.08, which can be read oﬀ the ﬁgure, to include the Run II MWresult and to correspond to MH= 117 GeV and the Tevatron mt= 170 .9G e V .is 1.0002±0.0007 (+0 .0007). The values of the /hatwide/epsilon1parameters deﬁned in Eq. (10 .62) are /hatwide/epsilon13=−0.0009±0.0008 ( −0.0006) , /hatwide/epsilon11=−0.0006±0.0009 (+0 .0007) , /hatwide/epsilon12=−0.0013±0.0009 ( −0.0001) . (10.69) Unlike the original deﬁnition, we deﬁned the quantities in Eqs. (10 .69) to vanish identically in the absence of new physics and to correspond directly to the parameters S,T,a n d Uin Eqs. (10 .67). There is a strong correlation (87%) between the SandTparameters. The allowed region in S−Tis shown in Fig. 10.4. From Eqs. (10 .67) one obtains S≤0.06 (−0.02) and T≤0.10 (0.19) at 95% CL for MH= 117 GeV (300 GeV). If one ﬁxes MH= 600 GeV and requires the constraint S≥0 (as is appropriate in QCD-like Technicolor models) then S≤0.09 (Bayesian) or S≤0.07 (frequentist). This rules out simple Technicolor models with many techni-doublets and QCD-like dynamics. An extra generation of ordinar y fermions is excluded at the 6σlevel on the basis of the Sparameter alone, corresponding to NF=2.71±0.22 for the number of families. This result assumes that there are no new contributions to TorUand therefore that any new families are degenerate. This restriction can be relaxed by allowing Tto vary as well, since T>0 is expected from a n on-degenerate extra family. Fixing S=2/3π, the global ﬁt favors a fourth family contribution to Tof 0.232±0.045. However, the quality of the ﬁt deteriorates (∆ χ2=6.8 relative to the SM ﬁt with MHﬁxed to the same value of 117 GeV) so that this tuned Tscenario is also disfavored (roughly at the 99% CL). A more detailed analysis isrequired if the extra neutrino (or the extra down-type quark) is close to its direct mass limit [218]. This can drive Sto small or even negative values but at the expense of too-large contributionstoT. These results are in agreement with a ﬁt to the number of light neutrinos, N ν=2.986±0.007 (which favors a larger value for αs(MZ)=0.1237±0.0021 mainly from R/lscriptandττ,a sw e l la sav e r y lowMH). However, the Sparameter ﬁts are v alid even for a very heavy fourth family neutrino. -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1.00 1.25 S-1.00-0.75-0.50-0.250.000.250.500.751.00T all: MH = 117 GeV all: MH = 340 GeV all: MH = 1000 GeVΓZ, σhad, Rl, Rq asymmetries MW ν scattering QW E 158 Figure 10.4: 1σconstraints (39.35 %) on SandTfrom various inputs combined with MZ.SandTrepresent the contributions of new physics only. (Uncertainties from mtare included in the errors.) The contours assume MH= 117 GeV except for the central and upper 90% CL contours allowed by all data, whichare for M H= 340 GeV and 1000 GeV, respectively. Data sets not involving MWare insensitive to U. Due to higher order eﬀects, however, U= 0 has to be assumed in all ﬁts. αsis constrained using the τlifetime as additional input in all ﬁts. Color version at end of book. 10. Electroweak model and constraints on new physics 139 There is no simple parametrization that is powerful enough to describe the eﬀects of every type of new physics on every possible observable. The S,T,a n dUformalism describes many types of heavy physics which aﬀect only the gauge self-energies, and it can be appliedto all precision observables. However, new physics which couples directly to ordinary fermions, such as heavy Z /primebosons [201] or mixing with exotic fermions [219] cannot be fully parametrized in the S,T, andUframework. It is convenient to tr eat these types of new physics by parameterizations that are speci alized to that particular class of theories ( e.g.,e x t r a Z/primebosons), or to consider speciﬁc models (which might contain, e.g.,Z/primebosons and exotic fermions with correlated parameters). Constraints on various types of new physics are reviewedin Refs. [51,125,220,221]. Fits to Supersymmetric models are described in Refs. 164 and 222. Models involving strong dynamics (such as (extended) Technicolor) for electroweak breaking are considered in Ref. 223. The eﬀects of compactiﬁed extra spatial dimensions at the TeV scale are reviewed inRef. 224, and constraints on Little Higgs models in Ref. 225. Limits on new four-Fermi operators and on leptoquarks using LEP 2 and lower energy data are given in Ref. 142. An alternate formalism [226] deﬁnes parameters, /epsilon1 1,/epsilon12,/epsilon13,/epsilon1b in terms of the speciﬁc observables MW/MZ,Γ/lscript/lscript,A(0,/lscript) FB,a n d Rb. The deﬁnitions coincide with those for /hatwide/epsilon1iin Eqs. (10 .61) and (10 .62) for physics which aﬀects gauge self-energies only, but the /epsilon1’s now parametrize arbitrary types of new physics. However, the /epsilon1’s are not related to other observables unless additional model dependentassumptions are made. Another approach [227] parametrizes new physics in terms of gauge-invariant sets of operators. It is especially powerful in studying the eﬀects of new physics on non-Abelian gauge vertices. The most general approach introduces deviation vectors [220]. Each type of new physics deﬁnes a deviation vector,the components of which are the deviations of each observable from its SM prediction, normalized to th e experimental uncertainty. The length (direction) of the vector repr esents the strength (type) of new physics. Table 10.9: 95% CL lower mass limits (in GeV) from low energy and Zpole data on various extra Z /primegauge bosons, appearing in models of uniﬁcation and string theory. More general parametrizations are described in Ref. 228 and Ref. 232. ρ0free indicates a completely ar bitrary Higgs sector, while ρ0=1 restricts to Higgs doublets and singlets with still unspeciﬁed charges. The CDF and DØ bounds [233] from searches for ¯pp→e+e−and the LEP 2 e+e−→f¯fbounds [142] (assuming θ= 0) are listed in the last three columns, respectively (the Tevatron bounds would be weakend if there are open supersymmetric or exotic decay channels [234]) . Z’ ρ0free ρ0=1 C D F D Ø L E P2 Zχ 551 545 822 640 673 Zψ 151 146 822 650 481 Zη 379 365 891 680 434 ZLR 570 564 729( ZI) 575( ZI) 804 ZSM 822 809 923 780 1787 Zstring 582 578 −−− One of the best motivated kinds of physics beyond the SM besides Supersymmetry are extra Z/primebosons [228]. They do not spoil the observed approximate gauge coupling uniﬁcation, and appearcopiously in many Grand Uniﬁed Th eories (GUTs), most Superstring models [229], as well as in dynamical symmetry breaking [223] and Little Higgs models [225]. For example, the SO(10) GUTcontains an extra U(1) as can be seen from its maximal subgroup, SU(5) ×U(1) χ. Similarly, the E 6GUT contains the subgroup SO(10) ×U(1) ψ.T h e Zψpossesses only axial-vector couplings to the ordinary fermions, and its mass is generally less constrained. TheZηboson is the linear combination/radicalbig 3/8Zχ−/radicalbig 5/8Zψ.TheZLRboson occurs in left-right models with gauge group SU(3) C×SU(2) L×SU(2) R×U(1) B–L⊂SO(10), and the inert ZI emerges in an alternative E 6breaking pattern [230]. The sequential ZSMboson is deﬁned to have the same couplings to fermions as the SMZboson. Such a boson is not expected in the context of gauge theories unless it has diﬀerent coup lings to exotic fermions than the ordinary Zboson. However, it serves as a useful reference case when comparing constraints from various sources. It could also play the role of an excited state of the ordinary Zb o s o ni nm o d e l sw i t he x t r a dimensions at the weak scale [224]. Finally, we consider a Superstring motivated Zstring boson appearing in a speciﬁc model [231]. The potential Z/primeboson is in general a superposition of the SM Zand the new boson associated with the extra U(1). The mixing angle θ satisﬁes, tan2θ=M2 Z0 1−M2 Z M2 Z/prime−M2 Z0 1, where MZ0 1is the SM value for MZin the absence of mixing. Note, thatMZ<MZ0 1, and that the SM Zcouplings are changed by the mixing. The couplings of the heavier Z/primemay also be modiﬁed by kinetic mixing [228,235]. If the Higgs U(1)/primequantum numbers are known, there will be an extra constraint, θ=Cg2 g1M2 Z M2 Z/prime, (10.70) where g1,2are the U(1) and U(1)/primegauge couplings with g2=/radicalBig 5 3sinθW√ λg1andg1=/radicalbig g2+g/prime2.λ∼1 (which we assume) if the GUT group breaks directly to SU(3) ×SU(2) ×U(1)×U(1)/prime. Cis a function of vacuum expectation values. For minimal Higgs sectors it can be found in Ref. 201. Table 10.9 shows the 95% CL lower mass limits obtained from a somewhat earlier data set [236]forρ 0free and ρ0= 1, respectively. In cases of speciﬁc minimal Higgs sectors where Cis known, the Z/primemass limits are generally pushed into the TeV region. The limits on |θ|are typically <few ×10−3. For more details see [228,236,237] and the note on “The Z/prime Searches” in the Gauge & Higgs Boson Particle Listings. Also listed in Table 10.9 are the direct lower limits on Z/primeproduction from the Tevatron [233] and LEP 2 bounds [142]. 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They arise from the Yukawa interactions with the Higgs condensate, LY=−Yd ij QI LiφdI Rj−Yu ij QI Li/epsilon1φ∗uI Rj+h.c., (11.1) where Yu,dare 3×3 complex matrices, φis the Higgs ﬁeld, i,j are generation labels, and /epsilon1is the 2 ×2 antisymmetric tensor. QI L are left-handed quark doublets, and dI RanduI Rare right-handed down- and up-type quark singlets, re spectively, in the weak-eigenstate basis. When φacquires a vacuum expectation value, /angbracketleftφ/angbracketright=( 0,v/√ 2), Eq. (11 .1) yields mass terms for the quarks. The physical states are obtained by diagonalizing Yu,dby four unitary matrices, Vu,d L,R,a s Mf diag=Vf LYfVf† R(v/√ 2),f=u,d. As a result, the charged-current W±interactions couple to the physical uLjanddLkquarks with couplings given by VCKM≡Vu LVd† L=⎛ ⎝VudVusVub VcdVcsVcb VtdVtsVtb⎞ ⎠. (11.2) This Cabibbo-Kobayashi-Maskawa (CKM) matrix [1,2] is a 3 ×3 unitary matrix. It can be parameterized by three mixing angles and aCP-violating phase. Of the many possible parameterizations, a standard choice has become V=⎛ ⎝c12c13s12c13s13e−iδ −s12c23−c12s23s13eiδc12c23−s12s23s13eiδs23c13 s12s23−c12c23s13eiδ−c12s23−s12c23s13eiδc23c13⎞ ⎠, (11.3) where sij=s i nθij,cij=c o s θij,a n d δis the KM phase [2] responsible for all CP-violating phenomena in ﬂavor-changing processes in the SM. The angles θijcan be chosen to lie in the ﬁrst quadrant, so sij,cij≥0. It is known experimentally that s13/lessmuchs23/lessmuchs12/lessmuch1, and it is convenient to exhibit this hierarchy using the Wolfenstein parameterization. We deﬁne [3–5] s12=λ=|Vus| /radicalbig |Vud|2+|Vus|2,s 23=Aλ2=λ/vextendsingle/vextendsingle/vextendsingle/vextendsingleV cb Vus/vextendsingle/vextendsingle/vextendsingle/vextendsingle, s 13eiδ=V∗ ub=Aλ3(ρ+iη)=Aλ3(¯ρ+i¯η)√ 1−A2λ4 √ 1−λ2[1−A2λ4(¯ρ+i¯η)].(11.4) These relations ensure that ¯ ρ+i¯η=−(VudV∗ ub)/(VcdV∗ cb) is phase- convention-independent, and the CKM matrix written in terms of λ, A, ¯ρ,a n d¯ ηis unitary to all orders in λ. The deﬁnitions of ¯ ρ,¯η reproduce all approximate results in the literature. For example, ¯ρ=ρ(1−λ2/2+...)a n dw ec a nw r i t e VCKMtoO(λ4)e i t h e ri nt e r m s of ¯ρ,¯ηor, traditionally, V=⎛ ⎝1−λ2/2 λA λ3(ρ−iη) −λ 1−λ2/2 Aλ2 Aλ3(1−ρ−iη)−Aλ21⎞ ⎠+O(λ4).(11.5) The CKM matrix elements are fundamental parameters of the SM, so their precise determination is important. The unitarity of the CKM matrix imposes/summationtext iVijV∗ ik=δjkand/summationtext jVijV∗ kj=δik. The six vanishing combinations can be represented as triangles in a complex plane, of which the ones obtained by taking scalar products of neighboring rows or columns are nearly degenerate. The areas of all triangles are the same, half of the Jarlskog invariant, J[6], which is a phase-convention-independent measure of CPviolation, deﬁned by Im/bracketleftbig VijVklV∗ ilV∗ kj/bracketrightbig =J/summationtext m,nεikmεjln. The most commonly used unitarity triangle arises from VudV∗ ub+VcdV∗ cb+VtdV∗ tb=0, (11.6) Figure 11.1: Sketch of the unitarity triangle. by dividing each side by the best-known one, VcdV∗ cb(see Fig. 1). Its vertices are exactly (0 ,0), (1 ,0), and, due to the deﬁnition in Eq. (11 .4), (¯ρ,¯η). An important goal of ﬂavor physics is to overconstrain the CKM elements, and many measurements can be conveniently displayed and compared in the ¯ ρ,¯ηplane. Processes dominated by loop contributions in the SM are sensitive to new physics, and can be used to extract CKM elements only if the SM is assumed. In Sec. 11.2 and 11.3, we describe such measurementsassuming the SM, and discuss implications for new physics in Sec. 11.5. 11.2. Magnitudes of CKM elements 11.2.1. |Vud|: The most precise determination of |Vud|comes from the study of superallowed 0+→0+nuclear beta decays, which are pure vector transitions. Taking the average of the nine most precise determinations [7] yields [8] |Vud|=0.97418 ±0.00027 . (11.7) The error is dominated by theoreti cal uncertainties stemming from nuclear Coulomb distortions and radiative corrections. A precisedetermination of |V ud|is also obtained from the measurement of the neutron lifetime. The theoretic al uncertainties are very small, but the determination is limited by the knowledge of the ratio of the axial-vector and vector couplings, gA=GA/GV[8]. The PIBETA experiment [9] has improved the measurement of the π+→π0e+ν branching ratio to 0.6%, and quote |Vud|=0.9728±0.0030, in agreement with the more precise results listed above. The interest in this measurement is that the determination of |Vud|is very clean theoretically, because i t is a pure vector transition and is free from nuclear-structur e uncertainties. 11.2.2. |Vus|: The product of |Vus|and the form factor at q2=0 ,|Vus|f+(0) have been extracted traditionally from K0 L→πeνdecays in order to avoid isospin-breaking corrections ( π0−ηmixing) that aﬀect the charged-kaon semileptonic decay, and the complications induced by a second (scalar) form factor pres ent in the muonic decays. The last round of experiments has lead to enough experimental constraints to justify the comparison between di ﬀerent decay modes. Systematic errors related to the experimental quantities, e.g., the lifetime of neutral or charged kaons, and the form factor determinations for electron and muonic decays, diﬀer among decay modes, and the consistency between diﬀerent determinations enhances the conﬁdencein the ﬁnal result. For this reason, we follow the prescription [10] to average K 0 L→πeν,K0 L→πµν,K±→π0e±ν,K±→π0µ±ν andK0 S→πeν. The average of these ﬁve decay modes yields |Vus|f+(0) = 0 .21668 ±0.00045. Results obtained from each decay mode, and exhaustive references to the experimental data, are listed for instance, inRef. 8. The form factor value f+(0) = 0 .961±0.008 [11] is still broadly accepted [8] and gives |Vus|=0.2255±0.0019. (11.8) Lattice gauge theory calculations [12] provide results for f+(0) in agreement with [11], while other calculations [14] diﬀer by as much as 2%. 146 11. CKM quark-mixing matrix Other determinations of |Vus|involve leptonic kaon decays, hyperon decays, and τdecays. The calculation of the ratio of the kaon and pion decay constants enables one to extract |Vus/Vud|from K→µν(γ)a n d π→µν(γ), where ( γ) indicates that radiative decays are included [15]. The KLOE measurement of the K+→µ+ν(γ) branching ratio [16], combined with the lattice QCD calculation, fK/fπ=1.198±0.010 [12], leads to |Vus|=0.2242±0.0019, where the accuracy is limited by the kno wledge of the ratio of the decay constants. The determination from hyperon decays was updated in [18]. These authors focus on the analysis of the vector form factor, protected from ﬁrst order SU(3) breaking eﬀects by the Ademollo- Gatto theorem [19], and treat the ra tio between the axial and vector form factors g1/f1as experimental input, thus avoiding ﬁrst order SU(3) breaking eﬀects in the axia l-vector contribution. They ﬁnd |Vus|=0.2250±0.0027, although this does not include an estimate of the theoretical uncertainty due to second-order SU(3)-breaking, contrary to Eq. (11 .8). Concerning hadronic τdecays to strange particles, the latest determina tions based on ALEPH, OPAL, CLEO, and recent BABARand Belle data yields |Vus|=0.2165±0.0027 [20]. 11.2.3. |Vcd|: The magnitude of Vcdcan be extracted from semileptonic charm decays if theoretical knowledge of the form factors is available. Three-ﬂavor unquenched lattice QCD calculations for D→K/lscriptν andD→π/lscriptνhave been published [21]. Using these estimates and the average of recent CLEO-c [22] and Belle [23] measurements of D→π/lscriptνdecays, one obtains |Vcd|=0.218±0.007±0.023, where the ﬁrst uncertainty is experimental, and the second is from the theoreticalerror of the form factor. This determination is not yet as precise as the one based on neutrino and antineutrino interactions. The diﬀerence of the ratio of double-muon to single-muon production by neutrino and antineutrino beams is proportional to the ch arm cross section oﬀ valence d-quarks, and therefore to |V cd|2times the average semileptonic branching ratio of charm mesons, Bµ. The method was used ﬁrst by CDHS [24] and then by CCFR [25,26] and CHARM II [27]. Averaging these results iscomplicated, not only because it req u i r e sa s s u m p t i o n sa b o u tt h es c a l e of the QCD corrections, but also because B µis an eﬀective quantity, which depends on the speciﬁc neutrino beam characteristics. Given that no new experimental input is available, we quote the average provided in a previous review, Bµ|Vcd|2=( 0.463±0.034)×10−2[28]. Analysis cuts make these experiments insensitive to neutrino energies smaller than 30 GeV. Thus, Bµshould be computed using only neutrino interactions with visible energy larger than 30GeV. Anappraisal [29] based on charm-production fractions measured in neutrino interactions [30,31] gives B µ=0.088±0.006. Data from the CHORUS experiment [32] are now suﬃciently precise to extract Bµ directly, by comparing the number of charm decays with a muon to the total number of charmed hadrons found in the nuclear emulsions.Requiring the visible energy to be larger than 30GeV, CHORUS ﬁnds B µ=0.085±0.009±0.006. To extract |Vcd|, we use the average of these two determinations, Bµ=0.0873±0.0052, and obtain |Vcd|=0.230±0.011. (11.9) 11.2.4. |Vcs|: The determination of |Vcs|from neutrino and antineutrino scattering suﬀers from the uncertainty of the s-quark sea content. Measurements sensitive to |Vcs|from on-shell W±decays were performed at LEP-2. The branching ratios of the Wdepend on the six CKM matrix elements involving quarks with masses smaller than MW.T h e W branching ratio to each lepton ﬂavor is given by 1 /B(W→/lscript¯ν/lscript)= 3/bracketleftbig 1+/summationtext u,c,d,s,b |Vij|2(1 +αs(mW)/π)/bracketrightbig . The measurement assuming lepton universality, B(W→/lscript¯ν/lscript)=( 1 0 .83±0.07±0.07)% [33], implies/summationtext u,c,d,s,b |Vij|2=2.002±0.027. This is a precise test of unitarity, but only ﬂavor-tagged measurements determine |Vcs|. DELPHI measured tagged W+→c¯sdecays, obtaining |Vcs|=0.94+0.32 −0.26±0.13 [34]. Hereafter, the ﬁrst error is statistical and the second is systematic, unless mentioned otherwise. The direct determination of |Vcs|is possible from semileptonic D or leptonic Dsdecays, using unquenched lattice QCD calculations ofthe semileptonic Dform factor or the Dsdecay constant. For muonic decays, the average of the recent data from BABAR[35], Belle [36], and CLEO-c [37] gives B(D+s→µ+ν)=( 6 .26±0.51)×10−3.F o r decays with τleptons, a measurement from CLEO-c is available: B(D+s→τ+ν)=( 6 .47±0.61±0.26)×10−2[38]. From each of these two values, determinations of |Vcs|can be obtained by using the PDG values for the mass and lifetime of the Ds, the masses of the leptons, and fDs= (249 ±3±16)MeV [39]. The average of these two determinations gives |Vcs|=1.07±0.08, where the error is dominated by the lattice QCD determination of fDs. In semileptonic Ddecays, unquenched lattice QCD calculations have predicted the normalization and the shape (dependence on the invariant mass of thelepton pair, q 2) of the form factors in D→K/lscriptνandD→π/lscriptν[21]. Using these theoretical results an d the average of recent CLEO-c [22], Belle [23] and BaBar [40] measurements of B→K/lscriptνdecays, one obtains |Vcs|=0.99±0.01±0.10, where the ﬁrst error is experimental and the second one, which is dominant, is from the theoretical errorof the form factor. Averaging the determinations from leptonic and semileptonic decays, we quote |V cs|=1.04±0.06. (11.10) 11.2.5. |Vcb|: This matrix element can be determined from exclusive and inclusive semileptonic decays of Bmesons to charm. The inclusive determinations use the semileptonic decay rate measurement, together with the leptonic energy and the hadronic invariant-mass spectra.The theoretical foundation of the calculation is the operator product expansion (OPE) [41,42]. It expresses the total rate and moments of diﬀerential energy and invariant-mass spectra as expansions in α s, and inverse powers of the heavy-quark mass. The dependence onmb,mc, and the parameters that occur at subleading order is diﬀerent for diﬀerent moments, and a large number of measured moments overconstrains all the parameters, and tests the consistency of the determination. The precise extraction of |Vcb|requires using a “threshold” quark mass deﬁnition [43,44]. Inclusive measurements have been performed using Bmesons from Z0decays at LEP, and at e+e−machines operated at the Υ(4S). At LEP, the large boost of B mesons from Z0allows the determination of the moments throughout phase space, which is not possible otherwise, but the large statistics available at the Bfactories leads to more precise determinations. An average of the measurements and a c ompilation of the references are provided by Kowalewski and Mannel [45]: |Vcb|=( 4 1.6±0.7)×10−3. Exclusive determination s are based on semileptonic Bdecays to DandD∗.I nt h e mb,c/greatermuchΛQCDlimit, all form factors are given by a single Isgur-Wise function [46], which depends on the product of the four velocities, w=v·v/prime, and of the initial and ﬁnal-state hadrons. Heavy-quark symmetry determines the normalization of therate at w= 1, the maximum momentum transfer to the leptons, and|V cb|is obtained from an extrapolation to w= 1. The exclusive determination, |Vcb|=( 3 8.6±1.3)×10−3[45], is less precise than the inclusive one, because the theoreti cal uncertainty in the form factor, and the experimental uncertainty in the rate near w=1 ,a r eb o t h about 3%. The |Vcb|review quotes a combination with a scaled error as [45] |Vcb|=( 4 1.2±1.1)×10−3. (11.11) 11.2.6. |Vub|: The determination of |Vub|from inclusive B→Xu/lscript¯νdecay suﬀers from large B→Xc/lscript¯νbackgrounds. In most regions of phase space where the charm background is kinematically forbidden, the hadronic physics enters via unknown nonperturbative functions, so-calledshape functions. (In contrast, the nonperturbative physics for |V cb|is encoded in a few parameters.) At leading order in ΛQCD/mb,t h e r e is only one shape function, which can be extracted from the photonenergy spectrum in B→X sγ[47,48], and applied to several spectra in B→Xu/lscript¯ν. The subleading shape functions are modeled in the current calculations. Phase space cuts for which the rate has only subleading dependence on the shape function are also possible [49]. The measurements of both hadronic and leptonic systems are important 11. CKM quark-mixing matrix 147 for eﬀective choice of phase spa ce. A diﬀerent approach is to extend the measurements deeper into the B→Xc/lscript¯νregion to reduce the theoretical uncertain ties. Analyses of the electron-energy endpoint from CLEO [50], BABAR[51], and Belle [52] quote B→Xue¯νpartial rates for |/vectorpe|≥2.0GeV and 1.9GeV, which are well below the charm endpoint. The large and pure B Bsamples at the Bfactories permit the selection of B→Xu/lscript¯νdecays in events where the other Bis fully reconstructed [53]. With this full-reconstruction tag method, the four momenta of both the leptonic and the hadronic systems canbe measured. It also gives access t o a wider kinematic region due to improved signal purity. To extract |V ub|from an exclusive channel, the form factors have to be known. Experimentally, better signal-to-backgroundratios are oﬀset by smaller yields. The B→π/lscript¯νbranching ratio is now known to 6%. Unquenched lattice QCD calculations of the B→π/lscript¯νform factor for q 2>16 GeV2are available [54,55] and yield|Vub|=( 3.4±0.2+0.6 −0.4)×10−3.L i g h t - c o n eQ C Ds u mr u l e s are applicable for q2<14 GeV2[56] and yield similar results. The theoretical uncerta inties in extracting |Vub|from inclusive and exclusive decays are diﬀerent. A com bination of the determinations is quoted by the VcbandVubminireview as [45], |Vub|=( 3.93±0.36)×10−3, (11.12) which is dominated by the inclusive measurement. Given the theoretical and experimental progress, it will be interesting to see how the inclusive and exclusive determinations develop. 11.2.7. |Vtd|and |Vts|: The CKM elements |Vtd|and|Vts|cannot be measured from tree-level decays of the top quark, so one has to rely on determinations fromB– Boscillations mediated by box diagrams with top quarks, or loop-mediated rare KandBdecays. Theoretical uncertainties in hadronic eﬀects limit the accuracy of the current determinations.These can be reduced by taking ratios of processes that are equal in the ﬂavor SU(3) limit to determine |V td/Vts|. The mass diﬀerence of the two neutral Bmeson mass eigenstates is very well measured, ∆md=0.507±0.005ps−1[57]. For the B0s system, the CDF Collaboration measured ∆ms=( 1 7 .77±0.10± 0.07)ps−1[58] with more than 5 σsigniﬁcance (the DØ result [59] is compatible and has about 2 σsigniﬁcance). Using the unquenched lattice QCD calculations [60] fBd/radicalBig /hatwideBBd= (223 ±8±16)MeV, fBs/radicalBig /hatwideBBs= (275 ±7±15)MeV, and assuming |Vtb|= 1, one ﬁnds |Vtd|=( 8.1±0.6)×10−3,|Vts|=( 3 8.7±2.3)×10−3.(11.13) The uncertainties are dominat ed by lattice QCD. Several un- certainties are reduced in the calculation of the ratio ξ= (fBs/radicalBig /hatwideBBs)/(fBd/radicalBig /hatwideBBd)=1 .23±0.02±0.03, and therefore the constraint on |Vtd/Vts|from∆md/∆m sis more reliable theoretically. These provide a new theoretically clean and signiﬁcantly improved constraint /vextendsingle/vextendsingleVtd/Vts/vextendsingle/vextendsingle=( 0.209±0.001±0.006)×10−3. (11.14) The inclusive rate B(B→Xsγ)=( 3 .55±0.26)×10−4extrapolated toEγ>1.6 GeV [61] is also sensitive to VtbV∗ ts. In addition to t-quark penguins, a large part of the sensitivity comes from charm contributions proportional to VcbV∗csvia the application of 3 ×3C K M unitarity (which is used here; any CKM determination from loopprocesses necessarily assumes the SM). With the recently completed NNLO calculation of B(B→X sγ)Eγ>E0/B(B→Xce¯ν) [62], we obtain |Vts/Vcb|=( 1.04±0.05). A complementary determination of |Vtd/Vts|is possible from the ratio of B→ργandK∗γrates. The ratio of the neutral modes is theoretically cleaner than that of the charged ones, because the poorly known spectator-interaction cont ribution is expected to be smaller (W-exchange vs. weak annihilation). For now, we average the charged and neutral rates assuming the isospin symmetry and heavy-quarklimit motivated relation, |Vtd/Vts|2=ξ2γ[Γ(B+→ρ+γ)+2 Γ ( B0→ ρ0γ)]/[Γ(B+→K∗+γ)+Γ ( B0→K∗0γ)] = (2 .96±0.57)% [61]. Here ξγcontains the poorly known hadronic physics. Using ξγ= 1.2±0.2 [63], and combining the experimental and theoretical errors in quadrature, gives |Vtd/Vts|=0.21±0.04. A theoretically clea n determination of |VtdV∗ ts|is possible from K+→π+ν¯νdecay [64]. Experimentally, only three events have been observed [65], and the rate is consistent with the SM with large uncertainties. Much mor e data are needed for a precision measurement. 11.2.8. |Vtb|: The determination of |Vtb|from top decays uses the ratio of branch- ing fractions R=B(t→Wb)/B(t→Wq)=|Vtb|2/(/summationtext q|Vtq|2)= |Vtb|2,w h e r e q=b,s,d. The CDF and DØ measurements performed on data collected during Run II of the Tevatron give |Vtb|>0.78 [66] and|Vtb|>0.89 [67], respectively, at 95% CL. The direct determi- nation of |Vtb|without assuming unitarity is possible from the single top-quark-production cross section. From the average cross sections of DØ [68] and CDF [69], (3 .7±0.8)pb, the lower limit at 95% CL is obtained to be |Vtb|>0.74. (11.15) A na t t e m p ta tc o n s t r a i n i n g |Vtb|from the precision electroweak data was made in [70]. The result, mostly driven by the top-loopcontributions to Γ( Z→b¯b), gives |V tb|=0.77+0.18 −0.24. 11.3. Phases of CKM elements As can be seen from Fig. 11.1, the angles of the unitarity triangle are β=φ1=a r g/parenleftbigg −VcdV∗ cb VtdV∗ tb/parenrightbigg , α=φ2=a r g/parenleftbigg −VtdV∗ tb VudV∗ ub/parenrightbigg , γ=φ3=a r g/parenleftbigg −VudV∗ ub VcdV∗ cb/parenrightbigg . (11.16) Since CPviolation involves phases of CKM elements, many measurements of CP-violating observables can be used to constrain these angles and the ¯ ρ,¯ηparameters. 11.3.1. /epsilon1and/epsilon1/prime: The measurement of CPviolation in K0– K0mixing, |/epsilon1|= (2.233±0.015)×10−3[71], provides important information about the CKM matrix. In the SM [72] |/epsilon1|=G2 Ff2 KmKm2W 12√ 2π2∆mK/hatwideBK/braceleftBig ηcS(xc)Im [(VcsV∗ cd)2] +ηtS(xt)Im [(VtsV∗ td)2]+2ηctS(xc,xt)Im(VcsV∗ cdVtsV∗ td)/bracerightBig ,(11.17) where Sis an Inami-Lim function [73], xq=m2q/m2 W,a n d ηiare perturbative QCD corrections. The constraint from /epsilon1in the ¯ ρ,¯ηplane is bounded by approximate hyperbolas. The dominant uncertaintiesare due to the bag parameter, for which we use /hatwideB K=0.720±0.039 from lattice QCD [12], and the parametric uncertainty proportional toσ(A4)f r o m( VtsV∗ td)2, which is approximately σ(|Vcb|4). The measurement of /epsilon1/primeprovides a qualitative test of the CKM mechanism because its nonzer o experimental average, Re( /epsilon1/prime//epsilon1)= (1.67±0.23)×10−3[71], demonstrates the existence of direct CP violation, a prediction of the KM ansatz. While Re( /epsilon1/prime//epsilon1)∝Im(VtdV∗ ts), this quantity cannot easily be used to extract CKM parameters,because the electromagnetic penguin contributions tend to cancel the gluonic penguins for large m t[74], thereby signiﬁcantly increasing the hadronic uncertainties. Most estimates [75–77] can agree with the observed value, indicating that ¯ ηis positive. Progress in lattice QCD, in particular ﬁnite-volume calculations [78,79], may eventuallyprovide a determination of the K→ππmatrix elements. 148 11. CKM quark-mixing matrix 11.3.2. β/φ 1: 11.3.2.1. Charmonium modes: CP-violation measurements in B-meson decays provide direct information on the angles of the unitarity triangle, shown inFig. 11.1. These overconstraining measurements serve to improve the determination of the CKM elements, or to reveal eﬀects beyond the SM. The time-dependent CPasymmetry of neutral B-decays to a ﬁnal statefcommon to B 0and B0is given by [80,81] Af=Γ( B0(t)→f)−Γ(B0(t)→f) Γ( B0(t)→f)+Γ ( B0(t)→f)=Sfsin(∆mdt)−Cfcos(∆mdt), (11.18) where Sf=2I mλf 1+|λf|2,C f=1−|λf|2 1+|λf|2,λ f=q p¯Af Af.(11.19) Here, q/pdescribes B0– B0mixing and, to a good approximation in the SM, q/p=V∗ tbVtd/VtbV∗ td=e−2iβ+O(λ4)in the usual phase convention. Af(¯Af) is the amplitude of the B0→f( B0→f) decay. Iffis aCPeigenstate, and amplitudes with one CKM phase dominate the decay, then |Af|=|¯Af|,Cf=0 ,a n d Sf=s i n ( a r g λf)=ηfsin2φ, where ηfis the CPeigenvalue of fand 2 φis the phase diﬀerence between the B0→fandB0→ B0→fdecay paths. A contribution of another amplitude to the decay with a diﬀerent CKM phase makesthe value of S fsensitive to relative strong interaction phases between the decay amplitudes (it also makes Cf/negationslash= 0 possible). Theb→c¯csdecays to CPeigenstates ( B0→charmonium K0 S,L) are the theoretically clea nest examples, measuring Sf=−ηfsin2β. Theb→sq¯qpenguin amplitudes have dominantly the same weak phase as the b→c¯cstree amplitude. Since only λ2-suppressed penguin amplitudes introduce a new CP-violating phase, amplitudes with a single weak phase dominate, and we expect ||¯AψK/AψK|−1|<0.01. Thee+e−asymmetric-energy B-factory experiments from BABAR[82] and Belle [83] provide precise measurements. The world average is [61] sin2β=0.681±0.025. (11.20) This measurement has a four-fold ambiguity in β,w h i c hc a nb e resolved by a global ﬁt mentioned in Sec. 11.4. Experimentally, the two-fold ambiguity β→π/2−β(but not β→π+β)c a nb er e s o l v e d by a time-dependent angular analysis of B0→J/ψK∗0[84,85], or a time-dependent Dalitz plot analysis of B0→ D0h0(h0=π0,η,ω) with D0→K0 Sπ+π−[86,87]. These results indicate that negative cos2βsolutions are very unlikely, in agreement with the global CKM ﬁt result. Theb→c¯cdmediated transitions, such as B0→J/ψπ0and B0→D(∗)+D(∗)−, also measure approximately sin2 β. However, the dominant component of the b→dpenguin amplitude has a diﬀerent CKM phase ( V∗ tbVtd) than the tree amplitude ( V∗ cbVcd), and its magnitudes are of the same order in λ. Therefore, the eﬀect of penguins could be large, resulting in Sf/negationslash=−ηfsin2βandCf/negationslash=0 . These decay modes have also been measured by BABARand Belle. The world averages [61], SJ/ψπ0=−0.65±0.18,SD+D−=−0.75±0.26, andSD∗+D∗−=−0.67±0.18, are consistent with sin2 βobtained fromB0→charmonium K0decays, and the Cf’s are also consistent with zero, although the uncertainties are sizable. 11.3.2.2. Penguin-dominated modes: Theb→s¯qqpenguin-dominated decays have the same CKM phase as the b→c¯cstree level decays, up to corrections suppressed by λ2,s i n c e V∗ tbVts=−V∗ cbVcs[1 +O(λ2)]. Therefore, decays such as B0→φK0andη/primeK0provide sin 2 βmeasurements in the SM. Any new physics contribution to the amplitude with a diﬀerent weak phasewould give rise to S f/negationslash=−ηfsin2β, and possibly Cf/negationslash= 0. Therefore, the main interest in these modes is not simply to measure sin 2 β, but to search for new physics. Measurements of many other decay modesin this category, such as B→π 0K0 S,K0 SK0 SK0 S,etc., have also been performed by BABARand Belle. The results and their uncertainties are summarized in Fig. 12.3 and Table 12.1 of Ref. 81.11.3.3. α/φ 2: Since αis the angle between V∗ tbVtdandV∗ ubVud,o n l yt i m e - dependent CPasymmetries in b→u¯ud-dominated modes can directly measure sin 2 α, in contrast to sin2 β, where several diﬀerent transitions can be used. Since b→dpenguin amplitudes have a diﬀerent CKM phase than b→u¯udtree amplitudes, and their magnitudes are of the same order in λ, the penguin contribution can be sizable, and makes theαdetermination complicated. To date, αhas been measured in B→ππ,ρπandρρdecay modes. 11.3.3.1. B→ππ: It is now experimentally well established that there is a sizable contribution of b→dpenguin amplitudes in B→ππdecays. Thus, Sπ+π−in the time-dependent B0→π+π−analysis does not measure sin2α, but Sπ+π−=/radicalBig 1−C2 π+π−sin(2α+2∆α), (11.21) where 2 ∆αis the phase diﬀerence between e2iγ¯Aπ+π−andAπ+π−. The value of ∆α, hence α, can be extracted using the isospin relations among the amplitudes of B0→π+π−,B0→π0π0,a n d B+→π+π0 decays [88], 1 √ 2Aπ+π−+Aπ0π0−Aπ+π0=0, (11.22) and a similar one for the ¯Aππ’s. This method utilizes the fact that ap a i ro fp i o n sf r o m B→ππdecay must be in a zero angular momentum state, and, because of Bos e statistics, they must have even isospin. Consequently, π0π±is in a pure isospin-2 state, while the penguin amplitudes only contribute to the isospin-0 ﬁnal state. The latter does not hold for the electroweak penguin amplitudes, but their eﬀect is expected to be small. The i sospin analysis uses the world averages [61] Sπ+π−=−0.61±0.08,Cπ+π−=−0.38±0.07, the branching fractions of all three modes, and the direct CPasymmetry Cπ0π0=−0.48+0.31 −0.32. This analysis leads to 16 mirror solutions for 0≤α<2π. Because of this, and the siza ble experimental error of theB0→π0π0rate and CPasymmetry, only a loose constraint on αcan be obtained at present [89], 0◦<α< 7◦,8 3◦<α< 103◦, 118◦<α< 152◦, and 167◦<α< 180◦at 68% CL. 11.3.3.2. B→ρρ: The decay B0→ρ+ρ−contains two vector mesons in the ﬁnal state, which in general is a mixture of CP-even and CP-odd components. Therefore, it was tho ught that extracting αfrom this mode would be complicated. However, the longitudinal polarization fractions ( fL)i nB+→ρ+ρ0 andB0→ρ+ρ−decays were measured to be close to unity [90], which implies that the ﬁnal states are almost purely CP-even. Furthermore, B(B0→ρ0ρ0)=( 0 .86±0.28)×10−6is much smaller thanB(B0→ρ+ρ−)=( 2 4 .2+3.1 −3.2)×10−6andB(B+→ρ+ρ0)= (18.2±3.0)×10−6[61], which implies that the eﬀect of the penguin diagrams is small. The isospin analysis using the world averages,S ρ+ρ−=−0.05±0.17 and Cρ+ρ−=−0.06±0.13 [61], together with newly measured time-dependent CPasymmetry, Sρ0ρ0=−0.5±0.9 andCρ0ρ0=−0.4±0.9 [91], and the above-mentioned branching fractions, gives α=( 8 7+10 −12)◦[89], with a mirror solution at 3 π/2−α. A possible small violation of Eq. (11 .22) due to the ﬁnite width of the ρ[92] is neglected. 11.3.3.3. B→ρπ: The ﬁnal state in B0→ρ+π−decay is not a CPeigenstate, but this decay proceeds via the same q uark-level diagrams as B0→π+π−,a n d bothB0and B0can decay to ρ+π−. Consequently, mixing-induced CPviolations can occur in four decay amplitudes, B0→ρ±π∓and B0→ρ±π∓. The measurements of CPviolation parameters for these decays, where B0→π+π−π0decays are treated as quasi-two-body decays, have been made both by BABAR[93] and the Belle [94]. However, the isospin analysis is rather complicated, and no signiﬁcant model-independent constraint on αhas been obtained. The time-dependent Dalitz plot analysis of B0→π+π−π0 decays permits the extraction of αwith a single discrete ambiguity, α→α+π, since one knows the variation of the strong phases in 11. CKM quark-mixing matrix 149 the interference regions of the ρ+π−,ρ−π+,a n d ρ0π0amplitudes in the Dalitz plot [95]. The combination of Belle [96] and BABAR[97] measurements gives α= (120+11 −7)◦[89]. This constraint is still moderate, and there are also solutions around 30◦and 90◦within 2 σ signiﬁcance level. Combining the above-mentioned three decay modes [89], αis constrained as α=( 8 8+6 −5)◦. (11.23) A diﬀerent statistical approach [98] gives similar constraint from the combination of these measurements. 11.3.4. γ/φ 3: By virtue of Eq. (11 .16),γdoes not depend on CKM elements involving the top quark, so it can be measured in tree-level Bdecays. This is an important distinction from the measurements of αand β, and implies that the direct measurements of γare unlikely to be aﬀected by physics beyond the SM. 11.3.4.1. B±→DK±: T h ei n t e r f e r e n c eo f B−→D0K−(b→c¯us)a n d B−→ D0K− (b→u¯cs) transitions can be studied in ﬁnal states accessible in both D0and D0decays [80]. In principle, it is possible to extract the B andDdecay amplitudes, the relative strong phases, and the weak phase γfrom the data. A practical complication is that the precision depends sensitively on the ratio of the interfering amplitudes rB=/vextendsingle/vextendsingle/vextendsingleA(B−→ D0K−)/slashbig A(B−→D0K−)/vextendsingle/vextendsingle/vextendsingle, (11.24) which is around 0 .1−0.2. The original GLW method [99,100] considers Ddecays to CPeigenstates, such as B±→D(∗) CP(→π+π−)K±(∗). To alleviate the smallness of rBand make the interfering amplitudes (which are products of the BandDdecay amplitudes) comparable in magnitude, the ADS method [101] considers ﬁnal states where Cabibbo-allowed D0and doubly-Cabibbo-suppressed D0decays interfere. Extensive measurements have been made by the Bfactories using both methods [102]. It was realized that both D0and D0have large branching fractions to certain three-body ﬁnal states, such as KSπ+π−,a n d the analysis can be optimized by studying the Dalitz plot-dependence of the interferences [103,104]. The best present determination of γcomes from this method. Belle [105] and BABAR[106] obtained γ=5 3+15 −18±3±9◦andγ=9 2±41±11±12◦, respectively, where the last uncertainty is due to the D-decay modeling. The error is sensitive to the central value of the amplitude ratio rB(andr∗ Bfor theD∗Kmode), for which Belle found somewhat larger central values thanBABAR.T h e s a m e v a l u e s o f r(∗) Benter the ADS analyses, and the data can be combined to ﬁt for r(∗) Bandγ.T h e D0– D0-mixing has been neglected in all measurements, but its eﬀect on γis far below the present experimental accuracy [107], unless D0– D0-mixing is due toCP-violating new physics, in which case it could be included in the analysis [108]. Combining the GLW, ADS, and Dalitz analyses [89], γis con- strained as γ=( 7 7+30 −32)◦. (11.25) The likelihood function of γis not Gaussian, and the 95% CL range is 26◦<γ< 130◦. Similar results are found in [98]. The error on γ increased from the previous review [109] because of a decrease of r(∗) B. 11.3.4.2. B0→D(∗)±π∓: The interference of b→uandb→ctransitions can be studied in B0→D(∗)+π−(b→c¯ud)a n d B0→B0→D(∗)+π−(¯b→¯uc¯d) decays and their CPconjugates, since both B0and B0decay to D(∗)±π∓(or D±ρ∓,etc.). Since there are only tree and no penguin contributions to these decays, in principle, it is possible to extract from the four time-dependent rates the magnitudes of the two hadronic amplitudes, their relative strong phase, and th e weak phase between the two-decay paths, which is 2 β+γ.γ γα αdm∆ Kε Kεsm∆ & dm∆ ubVβ sin 2 (excl. at CL > 0.95) < 0β sol. w/ cos 2excluded at CL > 0.95 α β γ ρ-1.0 -0.5 0.0 0.5 1.0 1.5 2.0η -1.5-1.0-0.50.00.51.01.5 excluded area has CL > 0.95 Figure 11.2: Constraints on the ¯ ρ,¯ηplane. The shaded areas have 95% CL. Color version at end of book. A complication is that the ratio of the interfering amplitudes is very small, rDπ=A(B0→D+π−)/A( B0→D+π−)=O(0.01) (and similarly for rD∗πandrDρ), and therefore it has not been possible to measure it. To obtain 2 β+γ,SU(3) ﬂavor symmetry and dynamical assumptions h ave been used to relate A( B0→D−π+)t o A( B0→D−sπ+), so this measurement is not model-independent at present.Combining the D±π∓D∗±π∓andD±ρ∓measurements [110] gives sin(2 β+γ)>0.59 at 68% CL [89], consistent with the previously discussed results for βandγ. The amplitude ratio is much larger in the analogous B0s→D±sK∓decays, so it will be possible at LHCb to measure it and model-independently extract γ−2βs[111] (where βs=a r g ( −VtsV∗ tb/VcsV∗ cb) is related to the phase of Bsmixing). 11.4. Global ﬁt in the Standard Model Using the independently measured CKM elements mentioned in the previous sections, the unitarity of the CKM matrix can be checked. We obtain |Vud|2+|Vus|2+|Vub|2=0.9999±0.0011 (1st row), |Vcd|2+|Vcs|2+|Vcb|2=1.136±0.125 (2nd row), |Vud|2+|Vcd|2+|Vtd|2= 1.002±0.005 (1st column), and |Vus|2+|Vcs|2+|Vts|2=1.134±0.125 (2nd column), respectively. The uncertainties in the second row and column are dominated by that of |Vcs|. For the second row, a more stringent check is obtained from the measurement of/summationtext u,c,d,s,b|Vij|2in Sec. 11.2.4 minus the sum in the ﬁrst row above: |Vcd|2+|Vcs|2+|Vcb|2=1.002±0.027. These provide strong tests of the unitarity of the CKM matrix. The sum of the three angles of the unitarity triangle, α+β+γ= (186+31 −32)◦, is also consistent with the SM expectation. The CKM matrix elements can b e most precisely determined by a global ﬁt that uses all available measurements and imposesthe SM constraints ( i.e., three generation unitarity). The ﬁt must also use theory predictions for hadronic matrix elements, which sometimes have signiﬁcant uncertainties. There are several approachesto combining the experimental data. CKMﬁtter [89,5] and Ref. 112 (which develops [113,114] further) use frequentist statistics, while UTﬁt [98,115] uses a Bayesian approach. These approaches provide similar results. The constraints implied by the unitarity of the three generation CKM matrix signiﬁcantly reduce the allowed range of some of the CKM elements. The ﬁt for the Wolfenstein parameters deﬁned in Eq. (11 .4) gives λ=0.2257 +0.0009 −0.0010,A =0.814+0.021 −0.022, ¯ρ=0.135+0.031 −0.016, ¯η=0.349+0.015 −0.017, (11.26) 150 11. CKM quark-mixing matrix These values are obtained using the method of Refs. [5,89], and the prescription of Refs. [98,115] gives similar results [116]. The ﬁt results for the magnitudes of all nine CKM elements are VCKM=⎛ ⎝0.97419 ±0.00022 0 .2257±0.0010 0 .00359 ±0.00016 0.2256±0.0010 0 .97334 ±0.00023 0 .0415+0.0010 −0.0011 0.00874+0.00026 −0.000370.0407±0.0010 0 .999133+0.000044 −0.000043⎞ ⎠, (11.27) and the Jarlskog invariant is J=( 3.05+0.19 −0.20)×10−5. Fig. 11.2 illustrates the constraints on the ¯ ρ,¯ηplane from various measurements and the global ﬁt result. The shaded 95% CL regions all overlap consistently around the global ﬁt region, though theconsistency of |V ub/Vcb|and sin2 βis not very good. 11.5. Implications beyond the SM If the constraints of the SM are lifted, K,B,a n d Ddecays and mixings are described by many more parameters than just the four CKM parameters and the W,Z, and quark masses. The most general eﬀective Lagrangian at lowest order contains around a hundred ﬂavor changing operators, and the observable eﬀects of interactions at the weak scale or above are encoded in their coeﬃcients. For example, ∆md,Γ (B→ργ), and Γ( B→Xd/lscript+/lscript−) are all proportional to |VtdV∗ tb|2in the SM, however, they may receive unrelated contributions from new physics. Similar to the measurements of sin2 βfrom tree- and loop-dominated modes, such overconstraining measurements of the magnitudes and phases of CKM elements provide excellentsensitivity to new physics. Another very clean test of the SM can come from future measurements of K 0 L→π0ν¯νandK+→π+ν¯ν. These loop-induced rare decays are sensitive to new physics, and willallow a determination of βindependent of its value measured in B decays [117]. Not all CP-violating measurem ents can be interpret ed as constraints on the ¯ ρ,¯ηplane. Besides the angles in Eq. (11 .16), it is also useful to deﬁne β s=a r g ( −VtsV∗ tb/VcsV∗ cb), which is the small, λ2-suppressed, angle of a “squashed” unitarity triangle obtained by taking the scalar product of the second and third columns. The angle βscan be measured via time-dependent CPviolation in B0s→J/ψφ, similar toβinB0→J/ψK0.C h e c k i n gi f βsagrees with its SM prediction, βs=0.019±0.001 [118,89], is an equally important test of the theory. The ﬁrst ﬂavor-tagged time-dependent CP-asymmetry measurements ofB0s→J/ψφ decay appeared recently [119], disfavoring large negative sin 2 βsvalues. In the kaon sector, both CP-violating observables /epsilon1and/epsilon1/primeare tiny, so models in which all sources of CPviolation are small were viable before the B-factory measurements. Since the measurement of sin2 β, we know that CPviolation can be an O(1) eﬀect, and it is only ﬂavor mixing that is suppressed between the three quark generations. Thus, many models with spontaneous CPviolation are excluded. Model-independent statements for the constraints imposed by the CKM measurements on new physic s are hard to make, because most models that allow for new ﬂavor physics contain a large number ofnew parameters. For example, the ﬂavor sector of the MSSM contains 69CP-conserving parameters and 41 CP-violating phases ( i.e.,4 0 new ones) [120]. In a large class of models, the unitarity of the CKM matrix is maintained, and the dominant new-p hysics eﬀect is a contribution to theB 0– B0-mixing amplitude [121], which can be parameterized as M12=MSM 12(1 +hdeiσd). 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TheCPtransformation combines charge conjugation Cwith parity P. Under C, particles and antiparticles are interchanged, by conjugating all internal quantum numbers, e.g.,Q→−Qfor electromagnetic charge. Under P, the handedness of space is reversed, /vectorx→−/vectorx. Thus, for example, a left-handed electron e− Lis transformed under CPinto a right-handed positron, e+ R. IfCPwere an exact symmetry, the laws of Nature would be the same for matter and for antimatter. We observe that most phenomena areC-a n d P-symmetric, and therefore, also CP-symmetric. In particular, these symmetries are respected by the gravitational, electromagnetic, and st rong interactions. The weak interactions, on the other hand, violate CandPin the strongest possible way. For example, the charged Wbosons couple to left-handed electrons, e− L, and to their CP-conjugate right-handed positrons, e+ R, but to neither their C-conjugate left-handed positrons, e+ L,n o rt h e i r P-conjugate right-handed electrons, e− R. While weak interactions violate CandP separately, CPis still preserved in most wea k interaction processes. TheCPsymmetry is, however, violated in certain rare processes, as discovered in neutral Kdecays in 1964 [1], and observed in recent years in Bdecays. A KLmeson decays more often to π−e+ νethan to π+e−νe, thus allowing electrons and positrons to be unambiguously distinguished, but the decay-rate asymmetry is only at the 0.003 level. TheCP-violating eﬀects observed in Bdecays are larger: the CP asymmetry in B0/ B0meson decays to CPeigenstates like J/ψK Sis about 0.70 [2,3]. These eﬀects are related to K0− K0andB0− B0 mixing, but CPviolation arising solely from decay amplitudes has also been observed, ﬁrst in K→ππdecays [4–6] and more recently in various neutral [7,8] and charged [9,10] Bdecays. CPviolation has not yet been observed in DorBsmeson decays, or in the lepton sector. In addition to parity and to continuous Lorentz transformations, there is one other spacetime operation that could be a symmetry of the interactions: time reversal T,t→−t. Violations of Tsymmetry have been observed in neutral Kdecays [12], and are expected as a corollary of CPviolation if the combined CPT transformation is a fundamental symmetry of Nature [13]. All observations indicatethatCPT is indeed a symmetry of Nature. Furthermore, one cannot build a Lorentz-invariant quantum ﬁeld theory with a Hermitian Hamiltonian that violates CPT. (At several points in our discussion, we avoid assumptions about CPT, in order to identify cases where evidence for CPviolation relies on assumptions about CPT.) Within the Standard Model, CPs y m m e t r yi sb r o k e nb yc o m p l e x phases in the Yukawa couplings (that is, the couplings of the Higgs scalar to quarks). When all manipulations to remove unphysical phases in this model are exhausted, one ﬁnds that there is a single CP-violating parameter [14]. In the basis of mass eigenstates, this single phase appears in the 3 ×3 unitary matrix that gives the W-boson couplings to an up-type antiquark and a down-type quark. (If the Standard Model is supplemented with Majorana mass termsfor the neutrinos, the analogous mixing matrix for leptons has three CP-violating phases.) The beautifully consistent and economical Standard-Model description of CPviolation in terms of Yukawa couplings, known as the Kobayashi-Maskawa (KM) mechanism [14], agrees with all measurements to date. Furthermore, one can ﬁt thedata allowing new physics contributions to loop processes to compete with, or even dominate over, the Standard Model ones [15,16]. Such an analysis provides a model-independent proof that the KM phaseis diﬀerent from zero, and that the matrix of three-generation quark mixing is the dominant source of CPviolation in meson decays. The current level of experimenta l accuracy and the theoretical uncertainties involved in the interpr etation of the various observations leave room, however, for additional subdominant sources of CP violation from new physics. Indeed, almost all extensions of the Standard Model imply that there are such additional sources. Moreover, CPviolation is a necessary condition for baryogenesis, the process of dynamically generating the matter-antimatter asymmetry of the Universe [17]. Despite the phenomenological success of the KMmechanism, it fails (by several orders of magnitude) to accommodate the observed asymmetry [18]. This d iscrepancy stro ngly suggests that Nature provides additional sources of CPviolation beyond the KM mechanism. (Recent evidence for neutrino masses implies thatCPcan be violated also in the lepton sector. This situation makes leptogenesis [19], a scenario where CP-violating phases in the Yukawa couplings of the neutrinos play a crucial role in the generation of the baryon asymmetry, a very attractive possibility.) The expectation of new sources motivates the large ongoing experimental eﬀort to ﬁnddeviations from the predictions of the KM mechanism. CPviolation can be experimentally searched for in a variety of processes, such as meson decays, el ectric dipole moments of neutrons, electrons and nuclei, and neutrino oscillations. Meson decays probeﬂavor-changing CPviolation. The search for electric dipole moments may ﬁnd (or constrain) sources of CPviolation that, unlike the KM phase, are not related to ﬂavor-changing couplings. Future searches forCPviolation in neutrino oscillations might provide further input on leptogenesis. The present measurements of CPasymmetries provide some of the strongest constraints on the weak couplings of quarks. Future measurements of CPviolation in K,D,B,a n d Bsmeson decays will provide additional constraints on the ﬂavor parameters of theStandard Model, and can probe new physics. In this review, we give the formalism and basic physics that are relevant to present and near future measurements of CPviolation in meson decays. Before going into details, we list here the independent CP-violating observables where a signal has been established: 1. Indirect CPviolation in K→ππdecays [1] and in K→π/lscriptν decays is given by [20] /epsilon1=( 2.229±0.010)×10 −3eiπ/4. (12.1) 2. Direct CPviolation in K→ππdecays [4–6] is given by [20] Re(/epsilon1/prime//epsilon1)=( 1 .65±0.26)×10−3. (12.2) 3.CPviolation in the interference of mixing and decay in the B→ψK0a n do t h e rr e l a t e dm o d e si sg i v e nb y( w eu s e K0throughout to denote results that combine KSandKLmodes, but use the sign appropriate to KS) [2,3]: SψK0=+ 0.668±0.026. (12.3) 4.CPviolation in the interference of mixing and decay in the B→η/primeK0modes is given by [21,22] Sη/primeK0=+ 0.61±0.07. (12.4) 5.CPviolation in the interference of mixing and decay in the B→K+K−KSmode is given by [23,24] S(K+K−K0)+=−0.73±0.10. (12.5) 6.CPviolation in the interference of mixing and decay in the B→π+π−mode is given by [25,26] Sπ+π−=−0.61±0.08, (12.6) 7. Direct CPviolation in the B→π+π−mode is given by [25,26] Cπ+π−=−0.38±0.07. (12.7) 8.CPviolation in the interference of mixing and decay in the B→ψπ0mode is given by [27,28] Sψπ0=−0.65±0.18. (12.8) 9.CPviolation in the interference of mixing and decay in the B→D∗+D∗−mode is given by [29,30] SD∗+D∗−=−0.67±0.18. (12.9) 15412.CPviolation in meson decays 10. Direct CPviolation in the B0→K−π+mode is given by [7,8,11] AK∓π±=−0.095±0.013. (12.10) 11. Direct CPviolation in the B0→ηK∗0mode is given by [31,32] AηK∗0=+ 0.19±0.05. (12.11) 12. Direct CPviolation in the B−→K−ρ0mode is given by [9,10] Aρ0K∓=+ 0.31+0.11 −0.10. (12.12) In addition, there is evidence for CPviolation in neutral Bdecays into ﬁnal D∗DandD∗πmodes. 12.1. Formalism The phenomenology of CPviolation is superﬁcially diﬀerent in K, D,B,a n d Bsdecays. This is primarily because each of these systems is governed by a diﬀerent balance between decay rates, oscillations, and lifetime splitting. However, the underlying mechanisms of CP violation are identical for all pseudoscalar mesons. In this section, we present a general formalism for, and classiﬁcation of,CPviolation in the decay of a pseudoscalar meson Mthat might be a charged or neutral K,D,B,o rBsmeson. Subsequent sections describe the CP-violating phenomenology, approximations, and alternative formalisms th at are speciﬁc to each system. 12.1.1. Charged- and neutral-meson decays : We deﬁne decay amplitudes of M(which could be charged or neutral) and its CP conjugate Mto a multi-particle ﬁnal state fand its CPconjugate f as Af=/angbracketleftf|H|M/angbracketright, Af=/angbracketleftf|H| M/angbracketright, A f=/angbracketleft f|H|M/angbracketright, A f=/angbracketleft f|H| M/angbracketright, (12.13) where His the Hamiltonian governing weak interactions. The action ofCPon these states introduces phases ξMandξfthat depend on their ﬂavor content, according to CP|M/angbracketright=e+iξM| M/angbracketright,C P |f/angbracketright=e+iξf| f/angbracketright,(12.14) with CP| M/angbracketright=e−iξM|M/angbracketright,C P | f/angbracketright=e−iξf|f/angbracketright (12.15) so that ( CP)2= 1. The phases ξMandξfare arbitrary and unphysical because of the ﬂavor symmetry of the strong interaction. IfCPis conserved by the dynamics, [ CP,H]=0 ,t h e n Afand A f have the same magnitude and an arbitrary unphysical relative phase A f=ei(ξf−ξM)Af. (12.16) 12.1.2. Neutral-meson mixing : A state that is initially a superposition of M0and M0,s a y |ψ(0)/angbracketright=a(0)|M0/angbracketright+b(0)| M0/angbracketright, (12.17) will evolve in time acquiring components that describe all possible decay ﬁnal states {f1,f2,...},t h a ti s , |ψ(t)/angbracketright=a(t)|M0/angbracketright+b(t)| M0/angbracketright+c1(t)|f1/angbracketright+c2(t)|f2/angbracketright+···.(12.18) If we are interested in computing only the values of a(t)a n d b(t) (and not the values of all ci(t)), and if the times tin which we are interested are much larger than the typical strong interaction scale, then we can use a much simpliﬁed formalism [33]. The simpliﬁed time evolution is determined by a 2 ×2 eﬀective Hamiltonian Hthat is not Hermitian, since otherwise the mesons would only oscillate and not decay. Any complex matrix, such as H,c a nb ew r i t t e ni nt e r m s of Hermitian matrices MandΓas H=M−i 2Γ. (12.19)MandΓare associated with ( M0, M0)↔(M0, M0) transitions via oﬀ-shell (dispersive), and on-shell (absorptive) intermediate states, respectively. Diagonal elements of MandΓare associated with the ﬂavor-conserving transitions M0→M0and M0→ M0, while oﬀ-diagonal elements are associated with ﬂavor-changing transitions M0↔ M0. The eigenvectors of Hhave well-deﬁned masses and decay widths. To specify the components of the st rong interaction eigenstates, M0 and M0, in the light ( ML) and heavy ( MH) mass eigenstates, we introduce three co mplex parameters: p,q, and, for the case that both CPandCPT are violated in mixing, z: |ML/angbracketright∝p√ 1−z|M0/angbracketright+q√ 1+ z| M0/angbracketright |MH/angbracketright∝p√ 1+ z|M0/angbracketright−q√ 1−z| M0/angbracketright, (12.20) with the normalization |q|2+|p|2=1w h e n z= 0. (Another possible choice, which is in standard usage for Kmesons, deﬁnes the mass eigenstates according to their lifetimes: KSfor the short-lived and KLfor the long-lived state. The KLis experimentally found to be the heavier state.) The real and imaginary parts of the eigenvalues ωL,Hcorresponding to|ML,H/angbracketrightrepresent their masses and decay widths, respectively. The mass and width splittings are ∆m≡mH−mL=Re(ωH−ωL), ∆Γ≡ΓH−ΓL=−2Im(ωH−ωL). (12.21) Note that here ∆ mis positive by deﬁnition, while the sign of ∆Γ is to be experimentally determined. The sign of ∆Γ has not yet been established for D,B,a n d Bsmesons, while ∆Γ <0 is established for Kmesons. The Standard Model predicts ∆Γ <0f o rBandBsmesons (for this reason, ∆Γ = Γ L−ΓH, which is still a signed quantity, is o f t e nu s e di nt h e BandBsliterature and is the convention used in the PDG experimental summaries). For Dmesons, non-perturbative contributions are expected to dominate and, consequently, it is diﬃcultto make a deﬁnitive prediction for the size and sign of ∆Γ. Solving the eigenvalue problem for Hyields /parenleftbiggq p/parenrightbigg2 =M∗ 12−(i/2)Γ∗ 12 M12−(i/2)Γ12(12.22) and z≡δm−(i/2)δΓ ∆m−(i/2)∆Γ, (12.23) where δm≡M11−M22,δΓ≡Γ11−Γ22 (12.24) are the diﬀerences in eﬀective mass a nd decay-rate expectation values for the strong interaction states M0and M0. If either CPorCPT is a symmetry of H(independently of whether Tis conserved or violated), then the values of δmandδΓa r eb o t h zero, and hence z= 0. We also ﬁnd that ωH−ωL=2/radicalBigg /parenleftbigg M12−i 2Γ12/parenrightbigg/parenleftbigg M∗ 12−i 2Γ∗ 12/parenrightbigg . (12.25) If either CPorTis a symmetry of H(independently of whether CPT is conserved or violated), then Γ12/M12is real, leading to /parenleftbiggq p/parenrightbigg2 =e2iξM⇒/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle=1, (12.26) where ξMis the arbitrary unphysical phase introduced in Eq. (12 .15). If, and only if, CPis a symmetry of H(independently of CPT and T), then both of the above conditions hold, with the result that the mass eigenstates are orthogonal /angbracketleftMH|ML/angbracketright=|p|2−|q|2=0. (12.27) 12.CPviolation in meson decays 155 12.1.3. CP-violating observables :A l lCP-violating observables inMand Mdecays to ﬁnal states fand fcan be expressed in terms of phase-convention-independent combinations of Af, Af,A f, and A f, together with, for neutral-meson decays only, q/p.CP violation in charged-meson decays depends only on the combination | A f/Af|, while CPviolation in neutral-mes on decays is complicated byM0↔ M0oscillations, and depends, additionally, on |q/p|and on λf≡(q/p)( Af/Af). The decay rates of the two neutral Kmass eigenstates, KSand KL, are diﬀerent enough (Γ S/ΓL∼500) that one can, in most cases, actually study their decays independently. For neutral D,B,a n d Bsmesons, however, values of ∆Γ /Γ( w h e r eΓ ≡(ΓH+ΓL)/2) are relatively small, and so both mass eigenstates must be considered in their evolution. We denote the state of an initially pure |M0/angbracketrightor | M0/angbracketrightafter an elapsed proper time tas|M0 phys(t)/angbracketrightor| M0 phys(t)/angbracketright, respectively. Using the eﬀective Hamiltonian approximation, but not assuming CPT is a good symmetry, we obtain |M0 phys(t)/angbracketright=(g+(t)+zg−(t))|M0/angbracketright−/radicalbig 1−z2q pg−(t)| M0/angbracketright, | M0 phys(t)/angbracketright=(g+(t)−zg−(t))| M0/angbracketright−/radicalbig 1−z2p qg−(t)|M0/angbracketright, (12.28) where g±(t)≡1 2⎛ ⎝e−imHt−1 2ΓHt±e−imLt−1 2ΓLt⎞ ⎠ (12.29) and z= 0 if either CPT orCPis conserved. Deﬁning x≡∆m/Γa n d y≡∆Γ/(2Γ), and assuming z=0 ,o n e obtains the following time-dependent decay rates: dΓ/bracketleftbig M0 phys(t)→f/bracketrightbig /dt e−ΓtNf= /parenleftBig |Af|2+|(q/p) Af|2/parenrightBig cosh(yΓt)+/parenleftBig |Af|2−|(q/p) Af|2/parenrightBig cos(xΓt) +2Re((q/p)A∗ f Af) sinh( yΓt)−2Im((q/p)A∗ f Af)sin (xΓt), (12.30) dΓ/bracketleftbig M0 phys(t)→f/bracketrightbig /dt e−ΓtNf= /parenleftBig |(p/q)Af|2+| Af|2/parenrightBig cosh(yΓt)−/parenleftBig |(p/q)Af|2−| Af|2/parenrightBig cos(xΓt) +2Re((p/q)Af A∗ f) sinh( yΓt)−2Im((p/q)Af A∗ f)sin (xΓt), (12.31) where Nfis a common, time-independent, normalization factor. Decay rates to the CP-conjugate ﬁnal state fare obtained analogously, withNf=N fand the substitutions Af→A fand Af→ A fin Eqs. (12.30,12.31). Terms proportional to |Af|2or| Af|2are associated with decays that occur without any net M↔ Moscillation, while terms proportional to |(q/p) Af|2or|(p/q)Af|2are associated with decays following a net oscillation. The sinh( yΓt) and sin( xΓt)t e r m so f Eqs. (12.30,12.31) are associated with the interference between these two cases. Note that, in multi-body decays, amplitudes are functions of phase-space variables. Interference may be present in some regions but not others, and is strongly inﬂuenced by resonant substructure. When neutral pseudoscalar mesons are produced coherently in pairs from the decay of a vector resonance, V→M0 M0(for example, Υ(4S)→B0 B0orφ→K0 K0), the time-dependence of their subsequent decays to ﬁnal states f1andf2has a similar form to Eqs. (12.30,12.31): dΓ/bracketleftbig Vphys(t1,t2)→f1f2/bracketrightbig /dt e−Γ|∆t|Nf1f2= /parenleftBig |a+|2+|a−|2/parenrightBig cosh(yΓ∆t)+/parenleftBig |a+|2−|a−|2/parenrightBig cos(xΓ∆t) −2Re(a∗ +a−) sinh( yΓ∆t)+2Im(a∗ +a−)sin (xΓ∆t), (12.32)where ∆ t≡t2−t1is the diﬀerence in the production times, t1andt2, off1andf2, respectively, and the dependence on the average decay time and on decay angles has been integrated out. The coeﬃcients in Eq. (12 .32) are determined by the amplitudes for no net oscillation from t1→t2, Af1Af2,a n d Af1 Af2, and for a net oscillation, (q/p) Af1 Af2and (p/q)Af1Af2,v i a a+≡ Af1Af2−Af1 Af2, (12.33) a−≡−/radicalbig 1−z2/parenleftbiggq p Af1 Af2−p qAf1Af2/parenrightbigg +z/parenleftbig Af1Af2+Af1 Af2/parenrightbig . Assuming CPT conservation, z= 0, and identifying ∆ t→tand f2→f, we ﬁnd that Eqs. (12.32) and (12.33) reduce to Eq. (12 .30) withAf1=0 , Af1=1 ,o rt oE q .( 1 2 .31) with Af1=0 ,Af1=1 . Indeed, such a situation plays an important role in experiments. Final states f1withAf1=0o r Af1= 0 are called tagging states, because they identify the decaying pseudoscalar meson as, respectively, M0or M0. Before one of M0or M0decays, they evolve in phase, so that there is always one M0and one M0present. A tagging decay of one meson sets the clock for the time evolution of the other: it starts at t1 as purely M0or M0, with time evolution that depends only on t2−t1. When f1is a state that both M0and M0can decay into, then Eq. (12 .32) contains interference terms proportional to Af1 Af1/negationslash=0 that are not present in Eqs. (12.30,12.31). Even when f1is dominantly produced by M0decays rather than M0decays, or vice versa, Af1 Af1 can be non-zero owing to doubly-CKM-suppressed decays (with amplitudes suppressed by at least two powers of λrelative to the dominant amplitude, in the language of Section 12.3), and these terms should be considered fo r precision studies of CPviolation in coherent V→M0 M0decays [34]. 12.1.4. Classiﬁcation of CP-violating eﬀects : We distinguish three types of CP-violating eﬀects in meson decays: I.CPviolation in decay is deﬁned by | A f/Af|/negationslash=1. (12.34) In charged meson decays, where mixing eﬀects are absent, this is the only possible source of CPasymmetries: Af±≡Γ(M−→f−)−Γ(M+→f+) Γ(M−→f−)+Γ ( M+→f+)=| Af−/Af+|2−1 | Af−/Af+|2+1.(12.35) II.CP(andT) violation in mixing is deﬁned by |q/p|/negationslash=1. (12.36) In charged-current semileptonic neutral meson decays M, M→/lscript±X(taking |A/lscript+X|=| A/lscript−X|andA/lscript−X= A/lscript+X= 0, as is the case in the Standard Model, to lowest order in GF, and in most of its reasonable extensions), this is the only source of CPviolation, and can be measured via the asymmetry of “wrong-sign” decays induced by oscillations: ASL(t)≡dΓ/dt/bracketleftbig M0 phys(t)→/lscript+X/bracketrightbig −dΓ/dt/bracketleftbig M0 phys(t)→/lscript−X/bracketrightbig dΓ/dt/bracketleftbig M0 phys(t)→/lscript+X/bracketrightbig +dΓ/dt/bracketleftbig M0 phys(t)→/lscript−X/bracketrightbig =1−|q/p|4 1+|q/p|4. (12.37) Note that this asymmetry of time-dependent decay rates is actually time-independent. III.CPviolation in interference between a decay without mixing, M0→f, and a decay with mixing, M0→ M0→f(such an eﬀect occurs only in decays to ﬁnal states that are common to M0and M0, including all CPeigenstates), is deﬁned by Im(λf)/negationslash=0, (12.38) 15612.CPviolation in meson decays with λf≡q p Af Af. (12.39) This form of CPviolation can be observed, for example, using the asymmetry of neutral meson decays into ﬁnal CP eigenstates fCP AfCP(t)≡dΓ/dt/bracketleftbig M0 phys(t)→fCP/bracketrightbig −dΓ/dt/bracketleftbig M0 phys(t)→fCP/bracketrightbig dΓ/dt/bracketleftbig M0 phys(t)→fCP/bracketrightbig +dΓ/dt/bracketleftbig M0 phys(t)→fCP/bracketrightbig. (12.40) If ∆Γ = 0 and |q/p|= 1, as expected to a good approximation forBmesons, but not for Kmesons, then AfCPhas a particularly simple form (see Eq. (12 .74), below). If, in addition, the decay amplitudes fulﬁll | AfCP|=|AfCP|, the interference between decays with and without mixingis the only source of the asymmetry and A fCP(t)= Im(λfCP)sin (xΓt). Examples of these three types of CPviolation will be given in Sections 12.4, 12.5, and 12.6. 12.2. Theoretical Interpretation: General Consider- ations Consider the M→fdecay amplitude Af,a n dt h e CPconjugate process, M→ f, with decay amplitude A f.T h e r ea r et w ot y p e s of phases that may appear in these decay amplitudes. Complex parameters in any Lagrangian term that contributes to the amplitude will appear in complex conjugate form in the CP-conjugate amplitude. Thus, their phases appear in Afand A fwith opposite signs. In the Standard Model, these phases occur only in the couplings of the W± bosons, and hence, are often called “weak phases.” The weak phase of any single term is convention-dependent. However, the diﬀerencebetween the weak phases in two diﬀerent terms in A fis convention- independent. A second type of phase can appear in scattering or decay amplitudes, even when the Lagrangian is real. Their originis the possible contribution from intermediate on-shell states in the decay process. Since these phases are generated by CP-invariant interactions, they are the same in A fand A f. Usually the dominant rescattering is due to strong interactions; hence the designation “strong phases” for the phase shifts so induced. Again, only the relative strong phases between diﬀerent terms in the amplitude are physically meaningful. The ‘weak’ and ‘strong’ phases discussed here appear in addition to the ‘spurious’ CP-transformation phases of Eq. (12 .16). Those spurious phases are due to an arbitrary choice of phase convention, and do not originate from any dynamics or induce any CPviolation. For simplicity, we set them to zero from here on. It is useful to write each contribution aitoAfin three parts: its magnitude |ai|, its weak phase φi, and its strong phase δi. If, for example, there are two such contributions, Af=a1+a2,w eh a v e Af=|a1|ei(δ1+φ1)+|a2|ei(δ2+φ2), A f=|a1|ei(δ1−φ1)+|a2|ei(δ2−φ2). (12.41) Similarly, for neutral meson decays, it is useful to write M12=|M12|eiφM,Γ12=|Γ12|eiφΓ. (12.42) Each of the phases appearing in Eqs. (12.41,12.42) is convention- dependent, but combinations such as δ1−δ2,φ1−φ2,φM−φΓ,a n d φM+φ1− φ1(where φ1is a weak phase contributing to Af)a r e physical. It is now straightforward to evaluate the various asymmetries in terms of the theoretical parameters introduced here. We will do sowith approximations that are often relevant to the most interesting measured asymmetries. 1. The CPasymmetry in charged meson decays [Eq. (12 .35)] is given by A f±=−2|a1a2|sin(δ2−δ1)sin (φ2−φ1) |a1|2+|a2|2+2|a1a2|cos(δ2−δ1)cos (φ2−φ1).(12.43)The quantity of most interest to theory is the weak phase diﬀerence φ2−φ1. Its extraction from the asymmetry requires, however, that the amplitude ratio |a2/a1|and the strong phase diﬀerence δ2−δ1 are known. Both quantities depend on non-perturbative hadronic parameters that are diﬃcult to calculate. 2. In the approximation that |Γ12/M12|/lessmuch1 (valid for BandBs mesons), the CPasymmetry in semileptonic neutral-meson decays [Eq. (12 .37)] is given by ASL=−/vextendsingle/vextendsingle/vextendsingle/vextendsingleΓ 12 M12/vextendsingle/vextendsingle/vextendsingle/vextendsinglesin(φ M−φΓ). (12.44) The quantity of most interest to theory is the weak phase φM−φΓ. Its extraction from the asymmetry requires, however, that |Γ12/M12| is known. This quantity depends on long-distance physics that is diﬃcult to calculate. 3. In the approximations that only a single weak phase contributes to decay, Af=|af|ei(δf+φf),a n dt h a t |Γ12/M12|=0 ,w eo b t a i n |λf|=1 ,a n dt h e CPasymmetries in decays to a ﬁnal CPeigenstate f[Eq. (12 .40)] with eigenvalue ηf=±1a r eg i v e nb y AfCP(t)=Im(λf)s i n ( ∆ mt)w i t h Im(λf)=ηfsin(φM+2φf). (12.45) Note that the phase so measured is purely a weak phase, and no hadronic parameters are involved in the extraction of its value from Im(λf). The discussion above allows us to introduce another classiﬁcation ofCP-violating eﬀects: 1.Indirect CP violation is consistent with taking φM/negationslash=0a n d setting all other CPviolating phases to zero. CPviolation in mixing (type II) belongs to this class. 2.Direct CPviolation cannot be accounted for by just φM/negationslash=0 .CP violation in decay (type I) belongs to this class. As concerns type III CPviolation, observing ηf1Im(λf1)/negationslash= ηf2Im(λf2) (for the same decaying meson and two diﬀerent ﬁnal CPeigenstates f1andf2) would establish direct CPviolation. The signiﬁcance of this classiﬁcation i s related to theory. In superweak models [35], CPviolation appears only in diagrams that contribute toM12, hence they predict that there is no direct CPviolation. In most models and, in particular, in the Standard Model, CPviolation is both direct and indirect. The experimental observation of /epsilon1/prime/negationslash=0 (see Section 12.4) exclude d the superweak scenario. 12.3. Theoretical Interpretation: The KM Mecha- nism Of all the Standard Model quark parameters, only the Kobayashi- Maskawa (KM) phase is CP-violating. Having a single source of CP violation, the Standard Model is very predictive for CPasymmetries: some vanish, and those that do not are correlated. To be precise, CPcould be violated also by strong interactions. The experimental upper bound on the electric-dipole moment of the neutron implies, however, that θQCD, the non-perturbative parameter that determines the strength of this type of CPviolation, is tiny, if not zero. (The smallness of θQCDconstitutes a theo retical puzzle, known as ‘the strong CPproblem.’) In particular, it is irrelevant to our discussion of meson decays. The charged current interactions (that is, the W±interactions) for quarks are given by −LW±=g √ 2 uLiγµ(VCKM)ijdLjW+ µ+h.c. (12.46) Herei,j=1,2,3 are generation numbers. The Cabibbo-Kobayashi- Maskawa (CKM) mixing matrix for quarks is a 3 ×3 unitary matrix [36]. Ordering the quarks by their masses, i.e.,(u1,u2,u3)→(u,c,t)a n d (d1,d2,d3)→(d, s, b), the elements of VCKMare written as follows: VCKM=⎛ ⎝VudVusVub VcdVcsVcb VtdVtsVtb⎞ ⎠. (12.47) 12.CPviolation in meson decays 157 While a general 3 ×3 unitary matrix depends on three real angles and six phases, the freedom to redeﬁne the phases of the quark mass eigenstates can be used to remove ﬁve of the phases, leaving a single physical phase, the Kobayashi-Maskawa phase, that is responsible forallCPviolation in meson decays in the Standard Model. The fact that one can parametrize V CKM by three real and only one imaginary physical parameters can be made manifest by choosingan explicit parametrization. The W olfenstein parametrization [37,38] is particularly useful: VCKM =⎛ ⎜⎜⎜⎝1−1 2λ2−1 8λ4λA λ3(ρ−iη) −λ+1 2A2λ5[1−2(ρ+iη)] 1 −1 2λ2−1 8λ4(1 + 4 A2) Aλ2 Aλ3[1−(1−1 2λ2)(ρ+iη)]−Aλ2+1 2Aλ4[1−2(ρ+iη)] 1−1 2A2λ4⎞ ⎟⎟⎟⎠. (12.48) Hereλ≈0.23 (not to be confused with λf)p l a y st h er o l eo fa n expansion parameter, and ηrepresents the CP-violating phase. Terms ofO(λ6) were neglected. The unitarity of the CKM matrix, ( VV†)ij=(V†V)ij=δij,l e a d s to twelve distinct complex relatio ns among the matrix elements. The six relations with i/negationslash=jcan be represented geometrically as triangles in the complex plane. Two of these, VudV∗ ub+VcdV∗ cb+VtdV∗ tb=0 VtdV∗ ud+VtsV∗ us+VtbV∗ ub=0, have terms of equal order, O(Aλ3), and so have corresponding triangles whose interior angles are all O(1) physical quantities that can, in principle, be independently measured. The angles of the ﬁrst triangle (see Fig. 12.1) are given by α≡ϕ2≡arg/parenleftbigg −VtdV∗ tb VudV∗ ub/parenrightbigg /similarequalarg/parenleftbigg −1−ρ−iη ρ+iη/parenrightbigg , β≡ϕ1≡arg/parenleftbigg −VcdV∗ cb VtdV∗ tb/parenrightbigg /similarequalarg/parenleftbigg1 1−ρ−iη/parenrightbigg , γ≡ϕ3≡arg/parenleftbigg −VudV∗ ub VcdV∗ cb/parenrightbigg /similarequalarg (ρ+iη). (12.49) The angles of the second triangle are equal to ( α, β, γ ) up to corrections ofO(λ2). The notations ( α, β, γ )a n d( ϕ1,ϕ2,ϕ3) are both in common usage but, for convenience, we only use the ﬁrst convention in thefollowing. VtdVtb* VcdVcb*α=ϕ2β=ϕ1 γ=ϕ3VudVub* Figure 12.1: Graphical representation of the unitarity con- straint VudV∗ ub+VcdV∗ cb+VtdV∗ tb= 0 as a triangle in the complex plane. All unitarity triangles have the same area, commonly denoted byJ/2 [39]. If CPis violated, Jis diﬀerent from zero and can be taken as the single CP-violating parameter. In the Wolfenstein parametrization of Eq. (12 .48),J/similarequalλ6A2η.12.4. KDecays CPviolation was discovered in K→ππdecays in 1964 [1]. The same mode provided the ﬁrst evidence for direct CPviolation [4–6]. The decay amplitudes actually measured in neutral Kdecays refer to the mass eigenstates KLandKS, rather than to the Kand K states referred to in Eq. (12 .13). The ﬁnal π+π−andπ0π0states areCP-even. In the CPlimit, KS(KL)w o u l db e CP-even (odd), and therefore would (would not) decay to two pions. We deﬁne CP-violating amplitude ratios for two-pion ﬁnal states, η00≡/angbracketleftπ0π0|H|KL/angbracketright /angbracketleftπ0π0|H|KS/angbracketright,η+−≡/angbracketleftπ+π−|H|KL/angbracketright /angbracketleftπ+π−|H|KS/angbracketright. (12.50) Another important observable is the asymmetry of time-integrated semileptonic decay rates: δL≡Γ(KL→/lscript+ν/lscriptπ−)−Γ(KL→/lscript− ν/lscriptπ+) Γ(KL→/lscript+ν/lscriptπ−)+Γ ( KL→/lscript− ν/lscriptπ+). (12.51) CPviolation has been observed as an appearance of KLdecays to two-pion ﬁnal states [40], |η00|=( 2.222±0.010)×10−3|η+−|=( 2.233±0.010)×10−3 (12.52) |η00/η+−|=0.9950±0.0008, (12.53) where the phase φijof the amplitude ratio ηijhas been determined both assuming CPT invariance: φ00=( 4 3.50±0.06)◦,φ +−=( 4 3.52±0.05)◦, (12.54) and without assuming CPT invariance: φ00=( 4 3.7±0.8)◦,φ +−=( 4 3.4±0.7)◦. (12.55) CPviolation has also been observed in semileptonic KLdecays [40] δL=( 3.32±0.06)×10−3, (12.56) where δLis a weighted average of muon and electron measurements, as well as in KLdecays to π+π−γandπ+π−e+e−[40]. CPviolation inK→3πdecays has not yet been observed [40,41]. Historically, CPviolation in neutral Kdecays has been described in terms of parameters /epsilon1and/epsilon1/prime. The observables η00,η+−,a n d δLare related to these parameters, and to those of Section 12.1, by η00=1−λπ0π0 1+λπ0π0=/epsilon1−2/epsilon1/prime, η+−=1−λπ+π− 1+λπ+π−=/epsilon1+/epsilon1/prime, δL=1−|q/p|2 1+|q/p|2=2Re(/epsilon1) 1+|/epsilon1|2, (12.57) where, in the last line, we have assumed that/vextendsingle/vextendsingle/vextendsingleA /lscript+ν/lscriptπ−/vextendsingle/vextendsingle/vextendsingle=/vextendsingle/vextendsingle/vextendsingle A/lscript− ν/lscriptπ+/vextendsingle/vextendsingle/vextendsingleand/vextendsingle/vextendsingle/vextendsingleA /lscript− ν/lscriptπ+/vextendsingle/vextendsingle/vextendsingle=/vextendsingle/vextendsingle/vextendsingle A/lscript+ν/lscriptπ−/vextendsingle/vextendsingle/vextendsingle=0 .( T h ec o n v e n t i o n - dependent parameter ˜ /epsilon1≡(1−q/p)/(1 +q/p), sometimes used in the literature, is, in gen eral, diﬀerent from /epsilon1but yields a similar expression, δ L=2Re(˜/epsilon1)/(1 +|˜/epsilon1|2).) A ﬁt to the K→ππdata yields [40] |/epsilon1|=( 2.229±0.010)×10−3, Re(/epsilon1/prime//epsilon1)=( 1 .65±0.26)×10−3. (12.58) In discussing two-pion ﬁnal states, it is useful to express the amplitudes Aπ0π0andAπ+π−in terms of their isospin components via Aπ0π0=/radicalbigg 1 3|A0|ei(δ0+φ0)−/radicalbigg 2 3|A2|ei(δ2+φ2), Aπ+π−=/radicalbigg 2 3|A0|ei(δ0+φ0)+/radicalbigg 1 3|A2|ei(δ2+φ2),(12.59) 15812.CPviolation in meson decays where we parameterize the amplitude AI( AI)f o rK0( K0) decay into two pions with total isospin I=0o r2a s AI≡/angbracketleft(ππ)I|H|K0/angbracketright=|AI|ei(δI+φI), AI≡/angbracketleft(ππ)I|H| K0/angbracketright=|AI|ei(δI−φI). (12.60) The smallness of |η00|and|η+−|allows us to approximate /epsilon1/similarequal1 2(1−λ(ππ)I=0),/epsilon1/prime/similarequal1 6/parenleftbig λπ0π0−λπ+π−/parenrightbig . (12.61) The parameter /epsilon1represents indirect CPviolation, while /epsilon1/primeparame- terizes direct CPviolation: Re(/epsilon1/prime)m e a s u r e s CPviolation in decay (type I), Re(/epsilon1)m e a s u r e s CPviolation in mixing (type II), and Im(/epsilon1) andIm(/epsilon1/prime) measure the interference between decays with and without mixing (type III). The following expressions for /epsilon1and/epsilon1/primeare useful for theoretical evaluations: /epsilon1/similarequaleiπ/4 √ 2Im(M12) ∆m,/epsilon1/prime=i √ 2/vextendsingle/vextendsingle/vextendsingle/vextendsingleA 2 A0/vextendsingle/vextendsingle/vextendsingle/vextendsinglee i(δ2−δ0)sin(φ2−φ0).(12.62) The expression for /epsilon1is only valid in a phase convention where φ2=0 , corresponding to a real VudV∗us, and in the approximation that also φ0= 0. The phase of /epsilon1,a r g (/epsilon1)≈arctan( −2∆m/∆Γ), is independent of the electroweak model and is experimentally determined to be about π/4. The calculation of /epsilon1beneﬁts from the fact that Im(M12) is dominated by short distance physics. Consequently, the main source of uncertainty in theoreti cal interpretations of /epsilon1are the values of matrix elements, such as /angbracketleftK0|( sd)V−A( sd)V−A| K0/angbracketright. The expression for/epsilon1/primeis valid to ﬁrst order in |A2/A0|∼1/20. The phase of /epsilon1/primeis experimentally determined, π/2+δ2−δ0≈π/4, and is independent of the electroweak model. Note that, accidentally, /epsilon1/prime//epsilon1is real to a good approximation. A future measurement of much interest is that of CPviolation in the rare K→πν νdecays. The signal for CPviolation is simply observing the KL→π0ν νdecay. The eﬀect here is that of interference between decays with and without mixing (type III) [42]: Γ(KL→π0ν ν) Γ(K+→π+ν ν)=1 2/bracketleftBig 1+|λπν ν|2−2Re(λπν ν)/bracketrightBig /similarequal1−Re(λπν ν), (12.63) where in the last equation we neglect CPviolation in decay and in mixing (expected, model-independently, to be of order 10−5and 10−3, respectively). Such a measurement would be experimentally very challenging and theoretically very rewarding [43]. Similar to the CPasymmetry in B→J/ψK S,t h eCPviolation in K→πν νdecay is predicted to be large (that is, the ratio in Eq. (12 .63) is neither CKM- nor loop-suppressed) and can be very cleanly interpreted. Within the Standard Model, the KL→π0ν νdecay is dominated by an intermediate top quark contribution and, consequently, can be interpreted in terms of CKM parameters [44]. (For the charged mode, K+→π+ν ν, the contribution from an intermediate charm quark is not negligible, and constitutes a source of hadronic uncertainty.)In particular, B( K L→π0ν ν) provides a theoretically clean way to determine the Wolfenstein parameter η[45]: B(KL→π0ν ν)=κL[X(m2 t/m2 W)]2A4η2, (12.64) where κL∼2×10−10incorporates the value of the four-fermion matrix element which is deduced, using isospin relations, from B(K+→π0e+ν), and X(m2 t/m2 W) is a known function of the top mass.12.5. DDecays First evidence for D0– D0mixing has been recently obtained [46,47]. Long-distance contributions make it diﬃcult to calculate the Standard Model prediction for the D0– D0mixing parameters. Therefore, the goal of the search for D0– D0mixing is not to constrain the CKM parameters, but rather to probe new physics. Here CPviolation plays an important role. Within the Standard Model, the CP-violating eﬀects are predicted to be negligibly small, since the mixing andthe relevant decays are described, t o an excellent approximation, by physics of the ﬁrst two generations. Observation of CPviolation in D 0– D0mixing (at a level much higher than O(10−3)) will constitute an unambiguous signal of new physics. At present, the most sensitive searches involve the D→K+K−andD→K±π∓modes. The neutral Dmesons decay via a singly-Cabibbo-suppressed transition to the CPeigenstate K+K−. Since the decay proceeds via a Standard-Model tree diagr am, it is very likely unaﬀected by new physics and, furthermore, dominated by a single weak phase. It is safe then to assume that direct CPviolation plays no role here. In addition, given the experimental constraints [20,48],x≡∆m/Γ=0.0084±0.0033 and y≡∆Γ/(2Γ) = 0 .0069±0.0021, we can expand the decay rates to ﬁrst order in these parameters. Using Eq. (12 .30) with these assumptions and approximations yields, for xt, yt∼<Γ −1, Γ[D0 phys(t)→K+K−] =e−Γt|AKK|2/bracketleftbig 1−|q/p|(ycosφD−xsinφD)Γt/bracketrightbig , Γ[ D0 phys(t)=e−Γt|AKK|2[1−|p/q|(ycosφD+xsinφD)Γt], (12.65) where φDis deﬁned via λK+K−=−|q/p|eiφD. (In the limit of CP conservation, choosing φD= 0 is equivalent to deﬁning the mass eigenstates by their CPeigenvalue: |D∓/angbracketright=p|D0/angbracketright±q| D0/angbracketright,w i t h D−(D+)b e i n gt h e CP-odd ( CP-even) state; that is, the state that does not (does) decay into K+K−.) Given the small values of x andy, the time dependencies of the rates in Eq. (12 .65) can be recast into purely exponential forms, but with modiﬁed decay-rateparameters [49]: Γ D0→K+K−=Γ×[1 +|q/p|(ycosφD−xsinφD)], Γ D0→K+K−=Γ×[1 +|p/q|(ycosφD+xsinφD)].(12.66) One can deﬁne CP-conserving and CP-violating combinations of these two observables (normalized to the true width Γ): yCP≡Γ D0→K+K−+ΓD0→K+K− 2Γ−1 =|q/p|+|p/q| 2ycosφD−|q/p|−|p/q| 2xsinφD, AΓ≡ΓD0→K+K−−Γ D0→K+K− 2Γ =|q/p|−|p/q| 2ycosφD−|q/p|+|p/q| 2xsinφD. (12.67) In the limit of CPconservation (and, in particular, within the Standard Model), yCP=( Γ+−Γ−)/2Γ (where Γ +(Γ−) is the decay width of the CP-even (-odd) mass eigenstate) and AΓ=0 . TheK±π∓states are not CPeigenstates, but they are still common ﬁnal states for D0and D0decays. Since D0( D0)→K−π+ is a Cabibbo-favored (doubly-Cabibbo-suppressed) process, these processes are particularly sensitive to xand/or y=O(λ2). Taking into account that/vextendsingle/vextendsingleλK−π+/vextendsingle/vextendsingle,/vextendsingle/vextendsingle/vextendsingleλ−1 K+π−/vextendsingle/vextendsingle/vextendsingle/lessmuch1a n d x, y/lessmuch1, assuming that there is no direct CPviolation (again, these are Standard Model tree-level decays dominated by a single weak phase), and expanding the time-dependent rates for xt, yt∼<Γ−1,o n eo b t a i n s Γ[D0 phys(t)→K+π−]=e−Γt| AK−π+|2 12.CPviolation in meson decays 159 ×/bracketleftBigg r2 d+rd/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle(y/primecosφD−x/primesinφD)Γt+/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2y2+x2 4(Γt)2/bracketrightBigg , Γ[ D0 phys(t)→K−π+]=e−Γt| AK−π+|2 ×/bracketleftBigg r2 d+rd/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle(y /primecosφD+x/primesinφD)Γt+/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle2y2+x2 4(Γt)2/bracketrightBigg , (12.68) where y/prime≡ycosδ−xsinδ, x/prime≡xcosδ+ysinδ. (12.69) The weak phase φDis the same as that of Eq. (12 .65) (a consequence of the absence of direct CPviolation), δis a strong- phase diﬀerence for these processes, and rd=O(tan2θc)i st h e amplitude ratio, rd=/vextendsingle/vextendsingle AK−π+/AK−π+/vextendsingle/vextendsingle=/vextendsingle/vextendsingleA K+π−/ AK+π−/vextendsingle/vextendsingle,t h a t is,λK−π+=rd(q/p)e−i(δ−φD)andλ−1 K+π−=rd(p/q)e−i(δ+φD).B y ﬁtting to the six coeﬃcients of the v arious time-dependences, one can extract rd,|q/p|,(x2+y2),y/primecosφD,a n d x/primesinφD.I np a r t i c u l a r , ﬁnding CPviolation ( |q/p|/negationslash= 1 and/or sin φD/negationslash=0 )a tal e v e lh i g h e r than 10−3would constitute evidence for new physics. A ﬁt to all data [20], assuming no direct CPviolation, yields no evidence for indirect CPviolation: 1−|q/p|=0.12±0.23, φD=−0.07±0.18. More details on theoretical and experimental aspects of D0− D0 mixing can be found in [50]. 12.6. BandBsDecays The upper bound on the CPasymmetry in semileptonic B decays [51] implies that CPviolation in B0− B0mixing is a small eﬀect (we use ASL/2≈1−|q/p|,s e eE q .( 1 2 .37)): ASL=(−0.4±5.6)×10−3=⇒|q/p|=1.0002±0.0028.(12.70) The Standard Model prediction is ASL=O/bracketleftBig (m2 c/m2t)sinβ/bracketrightBig ∼<0.001. (12.71) In models where Γ12/M12is approximately real, such as the Standard Model, an upper bound on ∆Γ /∆m≈Re(Γ12/M12)p r o v i d e sy e t another upper bound on the deviation of |q/p|from one. This constraint does not hold if Γ12/M12is approximately imaginary. (An alternative parameterization uses q/p=( 1−˜/epsilon1B)/(1 + ˜/epsilon1B), leading to ASL/similarequal4Re(˜/epsilon1B).) The small deviation (less than one percent) of |q/p|from 1 implies that, at the present level of experimental precision, CPviolation in B mixing is a negligible eﬀect. Thus, for the purpose of analyzing CP asymmetries in hadronic Bdecays, we can use λf=e−iφM(B)( Af/Af), (12.72) where φM(B)refers to the phase of M12appearing in Eq. (12 .42) that is appropriate for B0− B0oscillations. Within the Standard Model, the corresponding phase factor is given by e−iφM(B)=(V∗ tbVtd)/(VtbV∗ td). (12.73) Some of the most interesting decays involve ﬁnal states that are common to B0and B0[52,53]. It is convenient to rewrite Eq. (12 .40) forBdecays as [54–56] Af(t)=Sfsin(∆mt)−Cfcos(∆ mt), Sf≡2Im(λf) 1+/vextendsingle/vextendsingleλf/vextendsingle/vextendsingle2,C f≡1−/vextendsingle/vextendsingleλf/vextendsingle/vextendsingle2 1+/vextendsingle/vextendsingleλf/vextendsingle/vextendsingle2, (12.74)w h e r ew ea s s u m et h a t∆ Γ=0a n d |q/p|= 1. An alternative notation in use is Af≡−Cf, but this Afshould not be confused with the Af of Eq. (12 .13). A large class of interesting proce sses proceed via quark transitions of the form b→ qq q/primewithq/prime=sord.F o r q=coru,t h e r ea r e contributions from both tree ( t) and penguin ( pqu,w h e r e qu=u,c,t is the quark in the loop) diagrams (see Fig. 12.2) which carry diﬀerent weak phases: Af=/parenleftBig V∗ qbVqq/prime/parenrightBig tf+/summationdisplay qu=u,c,t/parenleftBig V∗ qubVquq/prime/parenrightBig pqu f. (12.75) (The distinction between tree and p enguin contributions is a heuristic one; the separation by the operator that enters is more precise. For adetailed discussion of the more complete operator product approach, which also includes higher order QCD corrections, see, for example, Ref. 57.) Using CKM unitarity, these decay amplitudes can always be written in terms of just two CKM combinations. For example, for f=ππ, which proceeds via b→ uu dtransition, we can write Aππ=(V∗ ubVud)Tππ+(V∗ tbVtd)Pt ππ, (12.76) where Tππ=tππ+puππ−pcππandPtππ=ptππ−pcππ.CP-violating phases in Eq. (12 .76) appear only in the CKM elements, so that Aππ Aππ=/parenleftbig VubV∗ ud/parenrightbig Tππ+/parenleftbig VtbV∗ td/parenrightbig Ptππ /parenleftbig V∗ ubVud/parenrightbig Tππ+/parenleftbig V∗ tbVtd/parenrightbig Ptππ. (12.77) Forf=J/ψK , which proceeds via b→ cc stransition, we can write AψK=(V∗ cbVcs)TψK+(V∗ ubVus)Pu ψK, (12.78) where TψK=tψK+pc ψK−pt ψKandPu ψK=pu ψK−pt ψK. A subtlety arises in this decay that is related to the fact that B0decays into a ﬁnal J/ψK0state while B0decays into a ﬁnal J/ψ K0state. A common ﬁnal state, e.g.,J/ψK S, is reached only via K0− K0mixing. Consequently, the phase factor (deﬁned in Eq. (12 .42)) corresponding to neutral Kmixing, e−iφM(K)=(V∗ cdVcs)/(VcdV∗cs), plays a role: AψKS AψKS=−/parenleftbig VcbV∗cs/parenrightbig TψK+/parenleftbig VubV∗us/parenrightbig Pu ψK /parenleftbig V∗ cbVcs/parenrightbig TψK+/parenleftbig V∗ ubVus/parenrightbig Pu ψK×V∗ cdVcs VcdV∗cs. (12.79) Forq=sord, there are only penguin contributions to Af,t h a t is,tf=0i nE q .( 1 2 .75). (The tree b→ uu q/primetransition followed by uu→ qqrescattering is included below in the Puterms.) Again, CKM unitarity allows us to write Afin terms of two CKM combinations. For example, for f=φKS, which proceeds via b→ ss stransition, we can write AφKS AφKS=−/parenleftbig VcbV∗cs/parenrightbig Pc φK+/parenleftbig VubV∗us/parenrightbig Pu φK /parenleftbig V∗ cbVcs/parenrightbig Pc φK+/parenleftbig V∗ ubVus/parenrightbig Pu φK×V∗ cdVcs VcdV∗cs, (12.80) where Pc φK=pc φK−pt φKandPu φK=pu φK−pt φK. Since the amplitude Afinvolves two diﬀerent weak phases, the corresponding decays can exhibit both CPviolation in the interference of decays with and without mixing, Sf/negationslash=0 ,a n d CPviolation in decays, Cf/negationslash= 0. (At the present level of experimental precision, the contribution to CffromCPviolation in mixing is negligible, see Eq. (12 .70).) If the contribution from a second weak phase is suppressed, then the interpretation of Sfin terms of Lagrangian CP-violating parameters is clean, while Cfis small. If such a second contribution is not suppressed, Sfdepends on hadronic parameters and, if the relevant strong phase is large, Cfis large. A summary of b→ q qq/primemodes with q/prime=sordis given in Table 12.1. The b→ dd qtransitions lead to ﬁnal states that are similar to the b→ uu qtransitions and have similar phase dependence. Final states that consist of two-vector mesons ( ψφandφφ)a r en o t CP eigenstates, and angular analysis is needed to separate the CP-even from the CP-odd contributions. 16012.CPviolation in meson decays d or s b q q′ qV∗ qb Vqq′B0 or Bsf (a) tf d or s b q′ q qV∗ qub Vquq′quB0 or Bsf (b) pfqu Figure 12.2: Feynman diagrams for (a) tree and (b) penguin amplitudes contributing to B0→forBs→fvia a b→ qq q/prime quark-level process. Table 12.1: Summary of b→ qq q/primemodes with q/prime=sord. The second and third columns give examples of ﬁnal hadronic states. The fourth column gives the CKM dependence of the amplitude Af, using the notation of Eqs. (12.76,12.78,12.80), with the dominant term ﬁrst and the subdominant second. The suppression factor of the second term compared to theﬁrst is given in the last column. “Loop” refers to a penguin versus tree-suppression factor (it is mode-dependent and roughly O(0.2−0.3)) and λ=0.23 is the expansion parameter of Eq. (12 .48). b→ qq q/primeB0→fBs→fCKM dependence of AfSuppression ¯b→¯cc¯sψ K Sψφ (V∗ cbVcs)T+(V∗ ubVus)Puloop×λ2 ¯b→¯ss¯sφ K Sφφ (V∗ cbVcs)Pc+(V∗ ubVus)Puλ2 ¯b→¯uu¯sπ0KSK+K−(V∗ cbVcs)Pc+(V∗ ubVus)Tλ2/loop ¯b→¯cc¯dD+D−ψKS(V∗ cbVcd)T+(V∗ tbVtd)Ptloop ¯b→¯ss¯dφ π φ K S(V∗ tbVtd)Pt+(V∗ cbVcd)Pc∼<1 ¯b→¯uu¯dπ+π−π0KS(V∗ ubVud)T+(V∗ tbVtd)Ptloop The cleanliness of the theore tical interpretation of Sfcan be assessed from the information in the last column of Table 12.1. In case of small uncertainties, the expression for Sfin terms of CKM phases can be deduced from the fourth column of Table 12.1 in combination with Eq. (12 .73) (and, for b→q qsdecays, the example in Eq. (12 .79)). Here we consider several interesting examples. ForB→J/ψK Sand other b→ cc sprocesses, we can neglect the Pucontribution to Af, in the Standard Model, to an approximation that is better than one percent: λψKS=−e−2iβ⇒SψKS=s i n2 β, C ψKS=0. (12.81) In the presence of new physics, Afis still likely to be dominated by theTterm, but the mixing amplitude might be modiﬁed. We learn that, model-independently, Cf≈0 while Sfcleanly determines the mixing phase ( φM−2a r g (VcbV∗ cd)). The experimental measurement [20], SψK=0.68±0.03, gave the ﬁrst precision test of the Kobayashi- Maskawa mechanism, and its consistency with the predictions for sin2βmakes it very likely that this mechanism is indeed the dominant source of CPviolation in meson decays. ForB→φKSand other b→ ss sprocesses (as well as some b→ uu sprocesses), we can neglect the subdominant contributions, in the Standard Model, to an approximation that is good on the order ofa few percent: λ φKS=−e−2iβ⇒SφKS=s i n2 β, C φKS=0. (12.82) In the presence of new physics, both AfandM12can get contributions that are comparable in size to those of the Standard Model and carry new weak phases. Such a situat ion gives several interesting consequences for p enguin-dominated b→q qsdecays ( q=u,d,s)t oa ﬁnal state f: 1. The value of −ηfSfmay be diﬀerent from SψKSby more than a few percent, where ηfis the CPeigenvalue of the ﬁnal state. 2. The values of ηfSffor diﬀerent ﬁnal states fmay be diﬀerent from each other by more than a few percent (for example,S φKS/negationslash=Sη/primeKS). 3. The value of Cfmay be diﬀerent from zero by more than a few percent. While a clear interpretation of such signals in terms of Lagrangian parameters will be diﬃcult because, under these circumstances,hadronic parameters do play a role, any of the above three options will clearly signal new physics. Fig. 12.3 summarizes the present experimental results: none of the possible signatures listed above is unambiguously established, but there is deﬁnitely still room for new physics. Figure 12.3: Summary of the results [20] of time-dependent analyses of b→q qsdecays, which are potentially sensitive to new physics. Subdominant corrections are expected to be smallest for the modes shown in green (darker). Results for ﬁnal states including K0mesons combine CP-conjugate KS andKLmeasurements. The ﬁnal state K+K−K0is not a CP eigenstate; the mixture of CP-even and CP-odd components is taken into account in obtaining an eﬀective value for ηfSf. Correlations between CfandSfare included when available. Color version at end of book. 12.CPviolation in meson decays 161 ForB→ππand other b→ uu dprocesses, the penguin-to-tree ratio can be estimated using SU(3) relations and experimental data on related B→Kπdecays. The result is that the suppression is on the order of 0 .2−0.3 and so cannot be neglected. The expressions for Sππ andCππto leading order in RPT≡(|VtbVtd|Ptππ)/(|VubVud|Tππ)a r e : λππ=e2iα/bracketleftBig (1−RPTe−iα)/(1−RPTe+iα)/bracketrightBig ⇒ Sππ≈sin2α+2Re(RPT)cos2 αsinα, C ππ≈2Im(RPT)sinα. (12.83) Note that RPTis mode-dependent and, in particular, could be diﬀerent for π+π−andπ0π0. If strong phases can be neglected, then RPTis real, resulting in Cππ=0 .T h es i z eo f Cππis an indicator of how large the strong phase is. The present experimental range isC ππ=−0.38±0.07 [20]. As concerns Sππ, it is clear from Eq. (12 .83) that the relative size or strong phase of the penguin contribution must be known to extract α. This is the problem of penguin pollution. The cleanest solution involves isospin relations among the B→ππ amplitudes [58]: 1 √ 2Aπ+π−+Aπ0π0=Aπ+π0. (12.84) The method exploits the fact th at the penguin contribution to Ptππ is pure ∆ I=1 2(this is not true for the electroweak penguins which, however, are expected to be small), while the tree contribution to Tππcontains pieces which are both ∆ I=1 2and ∆ I=3 2.As i m p l e geometric construction then allows one to ﬁnd RPTand extract α cleanly from Sπ+π−. The key experimental diﬃculty is that one must measure accurately the separate rates for B0, B0→π0π0. CPasymmetries in B→ρπandB→ρρcan also be used to determine α. In particular, the B→ρρmeasurements are presently very signiﬁcant in constraining α. The extraction proceeds via isospin analysis similar to that of B→ππ. There are, however, several important diﬀerences. First, due to the ﬁnite width of the ρmesons, a ﬁnal ( ρρ)I=1state is possible [59]. The eﬀect is, however, small, on the order of (Γ ρ/mρ)2∼0.04. Second, due to the presence of three helicity states for the two-vector mesons, angular analysis is neededto separate the CP-even and CP-odd components. The theoretical expectation is, however, that the CP-odd component is small. This expectation is supported by experiments which ﬁnd that the ρ +ρ− andρ±ρ0modes are dominantly longitudinally polarized. Third, an important advantage of the ρρmodes is that the penguin contribution is expected to be small due to diﬀerent hadronic dynamics. This expectation is conﬁrmed by the smallness of the upper bound on B(B0→ρ0ρ0). Thus, Sρ+ρ−is not far from sin2 α. Finally, both Sρ0ρ0andCρ0ρ0are experimentally accessible, which may allow a precision determination of α. The consistency between the range of αdetermined by the B→ππ,ρπ,ρρ measurements and the range allowed by CKM ﬁts (excluding these direct determinations) provides further support to the Kobayashi-Maskawa mechanism. An interesting class of decay modes is that of the tree level decays B±→D(∗)0K±. These decays provide golden methods for a clean determination of the angle γ[60–63]. The method uses the decays B+→D0K+, which proceeds via the quark transition b→ uc s,a n d B+→ D0K+, which proceeds via the quark transition b→ cu s, with the D0and D0decaying into a common ﬁnal state. The decays into common ﬁnal states, such ( π0KS)DK+, involve interference eﬀects between the two amplitudes, with sensitivity to the relative phase, δ+γ(δis the relevant strong phase). The CP-conjugate processes are sensitive to δ−γ. Measurements of branching ratios andCPasymmetries allow an extraction of γandδfrom amplitude triangle relations. The extraction suﬀers from discrete ambiguities but involves no hadronic uncertainties. However, the smallness of theCKM-suppressed b→utransitions makes it diﬃcult at present to use the simplest methods [60–62] to determine γ. These diﬃculties are overcome by performing a Dalitz plot analysis for multi-body Ddecays [63]. The consistency between the range of γdetermined by the B→DKmeasurements and the range allowed by CKM ﬁts(excluding these direct determinations) provides further support to the Kobayashi-Maskawa mechanism. ForB sdecays, one has to replace Eq. (12 .73) with e−iφM(Bs)= (V∗ tbVts)/(VtbV∗ ts). Note that one expects ∆Γ /Γ=O(0.1), and therefore, yshould not be put to zero in Eqs. (12.30,12.31), but |q/p|= 1 is expected to hold to an even better approximation than for Bmesons. The CPasymmetry in Bs→J/ψφ will determine (with angular analysis to disentangle the CP-even and CP-odd components of the ﬁnal state) sin2 βs,w h e r e βs≡arg/parenleftbigg −VtsV∗ tb VcsV∗ cb/parenrightbigg . (12.85) Other observables, such as the wi dth diﬀerence between the neutral Bs-mesons and the semileptonic asymmetry in their decay, are also sensitive to φM(Bs). The CDF and D0 experiments are now providing ﬁrst constraints on these observables. 12.7. Summary and Outlook CPviolation has been experiment ally established in neutral Kand Bmeson decays: 1. All three types of CPviolation have been observed in K→ππ decays: Re(/epsilon1/prime)=1 6/parenleftBigg/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle Aπ0π0 Aπ0π0/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle−/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle Aπ+π− Aπ+π−/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightBigg =( 2.5±0.4)×10 −6(I) Re(/epsilon1)=1 2/parenleftbigg 1−/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightbigg =( 1.657±0.021)×10−3(II) Im(/epsilon1)=−1 2Im(λ(ππ)I=0)= ( 1 .572±0.022)×10−3.(III) (12.86) 2. Direct CPviolation has been observed, ﬁrst in B0→K+π− decays (and more recently also in B→π+π−,B0→ηK∗0,a n d B+→ρ0K+decays), and CPviolation in interference of decays with and without mixing has been observed, ﬁrst in B→J/ψK S decays and related modes (as well as other ﬁnal CPeigenstates: η/primeKS,K+K−KS,J/ψπ0andπ+π−): AK+π−=| AK−π+/AK+π−|2−1 | AK−π+/AK+π−|2+1=−0.095±0.013 (I) SψK=Im(λψK)= 0 .68±0.03. (III) (12.87) Searches for additional CPasymmetries are ongoing in B,D,a n d Kdecays, and current limits are consistent with Standard Model expectations. Based on Standard Model predictions, further observation of CPviolation in Bdecays seems promising for the near future, followed later by CPviolation observed in Bsdecays and in the process K→πν ν. Observables that are subject to clean theoretical interpretation, such as SψKSandB(KL→π0ν ν), are of particular value for constraining the values of the CKM parameters and probingthe ﬂavor sector of extensions to the Standard Model. Other probes ofCPviolation now being pursued experimentally include the electric dipole moments of the neutron and electron, and the decays of tauleptons. Additional processes that are likely to play an important role in future CPstudies include top-quark production and decay, and neutrino oscillations. All measurements of CPviolation to date are consistent with the predictions of the Kobayashi-Maskawa mechanism of the Standard Model. Actually, it is now established that the KM mechanism plays a major role in the CPviolation measured in meson decays. However, a dynamically-generated matter-antimatter asymmetry of the universe requires additional sources of CPviolation, and such sources are naturally generated by extensions to the Standard Model. New sources might eventually reveal themselves as small deviations from the predictions of the KM mechanism in meson decay rates, or 16212.CPviolation in meson decays else might not be observable in meson decays at all, but observable with future probes such as neutrino oscillations or electric dipole moments. We cannot guarantee that new sources of CPviolation will ever be found experimentally, but the fundamental nature of CP violation demands a vigorous eﬀort. A number of excellent reviews of CPviolation are available [64–70], where the interested reader may ﬁnd a detailed discussion of the various topics that are brieﬂy reviewed here. References: 1. J.H. Christenson et al., Phys. Rev. Lett. 13, 138 (1964). 2. B. Aubert et al., [BABAR Collab.], Phys. Rev. Lett. 87, 091801 (2001). 3. K. Abe et al., [Belle Collab.], Phys. Rev. Lett. 87, 091802 (2001). 4. H. Burkhardt et al., [NA31 Collab.], Phys. Lett. B206 , 169 (1988). 5. V. Fanti et al., [NA48 Collab.], Phys. Lett. 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Fiz. 45, 1412 (1987)]. 56. I.I. Bigi and A.I. Sanda, Nucl. Phys. B281 , 41 (1987). 57. G. Buchalla, A.J. Buras, and M.E. Lautenbacher, Rev. Mod. Phys.68, 1125 (1996). 58. M. Gronau and D. London, Phys. Rev. Lett. 65, 3381 (1990). 59. A. F. Falk et al.,P h y s .R e v . D69, 011502 (2004). 60. M. Gronau and D. London, Phys. Lett. B253 , 483 (1991). 61. M. Gronau and D. Wyler, Phys. Lett. B265 , 172 (1991). 62. D. Atwood, I. Dunietz, and A. Soni, Phys. Rev. Lett. 78, 3257 (1997). 63. A. Giri et al.,P h y s .R e v . D68, 054018 (2003). 64. G.C. Branco, L. Lavoura, and J.P. Silva, CPViolation, Oxford University Press, Oxford (1999). 65. I.I. Y. Bigi and A.I. Sanda, CP Violation, Cambridge Monogr., Part. Phys. Nucl. Phys. Cosmol. 9, 1 (2000). 66. P.F. Harrison and H.R. Quinn, editors [BABAR Collab.], The BABAR physics book: Physics at an asymmetric Bfactory, SLAC-R-0504. 67. K. Anikeev et al.,arXiv:hep-ph/0201071 . 68. K. Kleinknecht, “Uncovering CPViolation,” Springer tracts in modern physics 195(2003). 69. J. Hewett et al.,arXiv:hep-ph/0503261 . 70. A. G. Akeroyd et al., [SuperKEKB Physics Working Group], arXiv:hep-ex/0406071 . 13. Neutrino mixing 163 13. NEUTRINO MASS, MIXING, AND FLAVOR CHANGE Revised March 2008 by B. Kayser (Fermilab). There is now compelling evidence that atmospheric, solar, accelerator, and reactor neutrinos change from one ﬂ avor to another. This implies that neutrinos have masses and that leptons mix. In this review, we discuss the physics of ﬂavor change and the evidence forit, summarize what has been learned so far about neutrino masses and leptonic mixing, consider the rel ation between neutrinos and their antiparticles, and discuss the open questions about neutrinos to beanswered by future experiments. I. The physics of ﬂavor change: If neutrinos have masses, then there is a spectrum of three or more neutrino mass eigenstates, ν 1,ν2,ν3, ..., that are the analogues of the charged-lepton mass eigenstates, e,µ,a n d τ. If leptons mix, the wea k interaction coupling theWboson to a charged lepton and a neutrino can couple any charged-lepton mass eigenstate /lscriptαto any neutrino mass eigenstate νi. Here, α=e,µ,o rτ,a n d /lscripteis the electron, etc.The amplitude for the decay of a real or virtual W+to yield the speciﬁc combination /lscript+α+νi isU∗ αi,w h e r e Uis the unitary leptonic mixing matrix [1]. Thus, the neutrino state created in the decay W+→/lscript+α+νis the state |να/angbracketright=/summationdisplay iU∗ αi|νi/angbracketright. (13.1) This superposition of neutrino mass eigenstates, produced in association with the charged lepton of “ﬂavor” α,i st h es t a t ew e refer to as the neutrino of ﬂavor α. Assuming CPT invariance, the unitarity of Uguarantees that the only charged lepton a ναcan create in a detector is an /lscriptα, with the same ﬂavor as the neutrino. Eq. (13 .1) may be inverted to give |νi/angbracketright=/summationdisplay βUβi|νβ/angbracketright, (13.2) which expresses the mass eigenstate νias a superposition of the neutrinos of deﬁnite ﬂavor. While there are only three (known) charged lepton mass eigenstates, it may be that there are more than three neutrino mass eigenstates. If, for example, there are four νi, then one linear combination of them, |νs/angbracketright=/summationdisplay iU∗ si|νi/angbracketright, (13.3) does not have a charged-lepton partner, and consequently does not couple to the Standard Model Wboson. Indeed, since the decays Z→να ναof the Standard Model Zboson have been found to yield only three distinct neutrinos ναof deﬁnite ﬂavor [2], νsdoes not couple to the Zboson either. Such a neutrino, which does not have any Standard Model weak couplings, is referred to as a “sterile” neutrino. Neutrino ﬂavor change is the process να→νβ,i nw h i c han e u t r i n o born with ﬂavor αbecomes one of a diﬀerent ﬂavor βwhile propagating in vacuum or in matter. This process, often referred to as neutrino oscillation, is quantum mechanical to its core. Rather than present a full wave packet treatment [3], we shall give a simpler descriptionthat captures all the essential physics. We begin with oscillation in vacuum, and work in the neutrino mass eigenstate basis. Then the neutrino that travels from the source to the detector is one or another of the mass eigenstates ν i. The amplitude for the oscillation να→νβ, Amp ( να→νβ), is a coherent sum over the contributions of all the νi, given by Amp ( να→νβ)=/summationdisplay iU∗ αiProp( νi)Uβi. (13.4) In the contribution U∗ αiProp( νi)Uβiofνito this sum, the factor U∗ αiis the amplitude for the neutrino ναto be the mass eigenstate νi[see Eq. (13 .1)], the factor Prop( νi) is the amplitude for this νito propagate from the source to the detector, and the factor Uβiis the amplitude for the νito be a νβ[see Eq. (13 .2)]. From elementary quantum mechanics, the propagation amplitude Prop( νi) is exp[ −imiτi], where miis the mass of νi,a n d τiis the proper time that elapses in the νirest frame during its propagation. By Lorentzinvariance, miτi=Eit−piL,w h e r e Lis the lab-frame distance between the neutrino source and the detector, tis the lab-frame time taken for the beam to traverse this distance, and Eiandpiare, respectively, the lab-frame energy and momentum of the νicomponent of the beam. In the probability P(να→νβ)=|Amp ( να→νβ)|2for the oscillation να→νβ, only the relative phases of the propagation amplitudes Prop ( νi) for diﬀerent mass eigenstates will have physical consequences. From the discussion above, the relative phase ofProp( ν i)a n dP r o p ( νj),δφij,i sg i v e nb y δφij=(pi−pj)L−(Ei−Ej)t. (13.5) In practice, experiments do not measure the transit time t. However, Lipkin has shown [4] that, to an excellent approximation, the tin Eq. (13 .5) may be taken to be L/¯v,w h e r e ¯v=pi+pj Ei+Ej(13.6) is an approximation to the average of the velocities of the νiandνj components of the beam. Then δφij∼=p2 i−p2 j pi+pjL−E2 i−E2 j pi+pjL∼=(m2 j−m2 i)L 2E, (13.7) where, in the last step, we have used the fact that for highly relativistic neutrinos, piandpjare both approximately equal to the beam energy E. We conclude that all the relative phases in Amp ( να→νβ), Eq. (13 .4), will be correct if we take Prop( νi)=e x p( −im2 iL/2E), so that Amp( να→νβ)=/summationdisplay iU∗ αie−im2 iL/2EUβi. (13.8) Squaring, and making judicious use of the unitarity of U, we then ﬁnd that P(να→νβ)=δαβ −4/summationdisplay i>j/Rfractur(U∗ αiUβiUαjU∗ βj)sin2[1.27 ∆m2 ij(L/E)] +2/summationdisplay i>j/Ifractur(U∗ αiUβiUαjU∗ βj)sin[2 .54 ∆m2 ij(L/E)]. (13.9) Here, ∆ m2 ij≡m2 i−m2 jis in eV2,Lis in km, and Eis in GeV. We have used the fact that when the previously omitted factors of /planckover2pi1and care included, ∆m2 ij(L/4E)/similarequal1.27 ∆m2 ij(eV2)L(km) E(GeV). (13.10) Assuming that CPT invariance holds, P( να→ νβ)=P(νβ→να). (13.11) But, from Eq. (13 .9) we see that P(νβ→να;U)=P(να→νβ;U∗). (13.12) Thus, when CPT holds, P( να→ νβ;U)=P(να→νβ;U∗). (13.13) That is, the probability for oscillation of an antineutrino is the same as that for a neutrino, except that the mixing matrix Uis replaced by its complex conjugate. Thus, if Uis not real, the neutrino and antineutrino oscillation probabilities can diﬀer by having opposite values of the last term in Eq. (13 .9). When CPT holds, any diﬀerence between these probabilities indicates a violation of CPinvariance. As we shall see, the squared-mass splittings ∆ m2 ijcalled for by the various reported signals of oscillation are quite diﬀerent from one another. It may be that one splitting, ∆ M2, is much bigger than all the others. If that is the case, then for an oscillation experiment with 164 13. Neutrino mixing L/Esuch that ∆ M2L/E=O(1), Eq. (13 .9) simpliﬁes considerably, becoming P(ν(–) α→ν(–) β)/similarequalSαβsin2[1.27 ∆M2(L/E)] (13 .14) forβ/negationslash=α,a n d P(ν(–) α→ν(–) α)/similarequal1−4Tα(1−Tα)sin2[1.27 ∆M2(L/E)].(13.15) Here, Sαβ≡4/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/summationdisplay iUpU∗ αiUβi/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 (13.16) and Tα≡/summationdisplay iUp|Uαi|2, (13.17) where “ iUp” denotes a sum over only thos e neutrino mass eigenstates that lie above ∆M2or, alternatively, only those that lie below it. The unitarity of Uguarantees that summing over either of these two clusters will yield the same results for Sαβand for Tα(1−Tα). The situation described by Eqs. (13.14)–(13.17) may be called “quasi-two-neutrino oscillation.” It has also been called “one massscale dominance” [5]. It corresponds to an experiment whose L/Eis such that the experiment can “see” only the big splitting ∆ M 2.T o this experiment, all the neutrinos above ∆ M2appear to be a single neutrino, as do all those below ∆ M2. The relations of Eqs. (13.14)–(13.17) apply to a three-neutrino spectrum in which one of the two squared-mass splittings is much bigger than the other one. If we denote by ν3the neutrino that is by itself at one end of the large splitting ∆ M2,t h e n Sαβ=4|Uα3Uβ3|2andTα=|Uα3|2. Thus, oscillation experiments with ∆ M2L/E=O(1) can determine the ﬂavor fractions |Uα3|2of ν3. The relations of Eqs. (13.14)–(13.17) also apply to the special case where, to a good approximation, only two mass eigenstates, and twocorresponding ﬂavor eigenstates (or two linear combinations of ﬂavor eigenstates), are relevant. One enco unters this case when, for example, only two mass eigenstates couple signiﬁcantly to the charged leptonwith which the neutrino being studied is produced. When only two mass eigenstates count, there is only a single splitting, ∆ m 2, and, omitting irrelevant phase factors, the unitary mixing matrix Utakes the form ν1 ν2 U=να νβ/bracketleftbigg cosθsinθ −sinθcosθ/bracketrightbigg .(13.18) Here, the symbols above and to the left of the matrix label the columns and rows, and θis referred to as the mixing angle. From Eqs. (13.16) and (13.17), we now have Sαβ=s i n22θand 4 Tα(1−Tα)=s i n22θ,s o that Eqs. (13.14) and (13.15) become, respectively, P(ν(–) α→ν(–) β)=s i n22θsin2[1.27 ∆m2(L/E)] (13 .19) withβ/negationslash=α,a n d P(ν(–) α→ν(–) α)=1−sin22θsin2[1.27 ∆m2(L/E)]. (13.20) Many experiments have been analy zed using these two expressions. Some of these experiments actu ally have been concerned with quasi-two-neutrino oscillation, rather than a genuinely two-neutrino situation. For these experiments, “sin22θ”a n d“ ∆ m2”h a v et h e signiﬁcance that follows from Eqs. (13.14)–(13.17). When neutrinos travel through matter ( e.g., in the Sun, Earth, or a supernova), their coherent forwa rd-scattering from particles they encounter along the way can signiﬁcantly modify their propagation [6].As a result, the probability for changing ﬂavor can be rather diﬀerent than it is in vacuum [7]. Flavor change that occurs in matter, and that grows out of the interplay between ﬂavor-nonchanging neutrino-matter interactions and neutrino mass and mixing, is known as the Mikheyev-Smirnov-Wolfenstein (MSW) eﬀect.To a good approximation, one can describe neutrino propagation through matter via a Schr¨ odinger-like equation. This equation governs the evolution of a neutrino state vector with several components, one for each ﬂavor. The eﬀective Hamiltonian in the equation, a matrixHin neutrino ﬂavor space, diﬀers from its vacuum counterpart by the addition of interaction energies arising from the coherent forward neutrino-scattering. For example, the ν e–νeelement of Hincludes the interaction energy V=√ 2GFNe, (13.21) arising from W-exchange-induced νeforward-scattering from ambient electrons. Here, GFis the Fermi constant, and Neis the number of electrons per unit volume. In addition, the νe–νe,νµ–νµ,a n d ντ–ντ elements of Hall contain a common interaction energy growing out ofZ-exchange-induced forward-scattering. However, when one is not considering the possibility of transitions to sterile neutrino ﬂavors, this common interaction en ergy merely adds to Ha multiple of the identity matrix, and such an addition has no eﬀect on ﬂavor transitions. The eﬀect of matter is illustrated by the propagation of solar neutrinos through solar matter. When combined with information on atmospheric neutrino oscillation, the experimental bounds onshort-distance ( L<∼1 km) oscillation of reactor νe[ 8 ]t e l lu st h a t ,i f there are no sterile neutrinos, then on ly two neutrino mass eigenstates, ν1andν2, are signiﬁcantly involved in the evolution of the solar neutrinos. Correspondingly, only two ﬂavors are involved: the νe ﬂavor with which every solar neutrino is born, and the eﬀective ﬂavor νx— some linear combination of νµandντ— which it may become. The Hamiltonian His then a 2 ×2m a t r i xi n νe–νxspace. Apart from an irrelevant multiple of the identity, for a distance rfrom the center of the Sun, His given by H=HV+HM(r) =∆m2 ⊙ 4E/bracketleftbigg −cos2θ⊙sin2θ⊙ sin2θ⊙cos2θ⊙/bracketrightbigg +/bracketleftbigg V(r)0 00/bracketrightbigg .(13.22) Here, the ﬁrst matrix HVis the Hamiltonian in vacuum, and the second matrix HM(r) is the modiﬁcation due to matter. In HV,θ⊙is the solar mixing angle deﬁned by the two-neutrino mixing matrix of Eq. (13 .18) with θ=θ⊙,να=νe,a n d νβ=νx. The splitting ∆ m2⊙is m2 2−m2 1, and for the present purpose we deﬁne ν2to be the heavier of the two mass eigenstates, so that ∆ m2 ⊙is positive. In HM(r),V(r)i s the interaction energy of Eq. (13 .21) with the electron density Ne(r) evaluated at distance rfrom the Sun’s center. From Eqs. (13.19–13.20) (with θ=θ⊙), we see that two-neutrino oscillation in vacuum cannot distinguish between a mixing angle θ⊙ a n da na n g l e θ/prime⊙=π/2−θ⊙. But these two mixing angles represent physically diﬀerent situations. Suppose, for example, that θ⊙<π /4. Then, from Eq. (13 .18) we see that if the mixing angle is θ⊙, the lighter mass eigenstate (deﬁned to be ν1)i sm o r e νethanνx, while if it is θ/prime ⊙, then this mass eigenstate is more νxthanνe. While oscillation in vacuum cannot discriminate between these two possibilities, neutrino propagation through solar matter can do so. The neutrino interaction energy Vof Eq. (13 .21) is of deﬁnite, positive sign [9]. Thus, the νe–νeelement of the solar H,−(∆m2⊙/4E)cos2 θ⊙+V(r), has a diﬀerent size when the mixing angle is θ/prime⊙=π/2−θ⊙than it does when this angle is θ⊙. As a result, the ﬂavor content of the neutrinos coming from the Sun can be diﬀerent in the two cases [10]. Solar and long-baseline reactor neutrino data establish that the behavior of solar neutrinos is governed by a Large-Mixing-Angle (LMA) MSW eﬀect (see Sec. II). Let us estimate the probability P(νe→νe) that a solar neutrino that undergoes the LMA-MSW eﬀect in the Sun still has its original νeﬂavor when it arrives at the Earth. We focus on the neutrinos produced by8B decay, which are at the high-energy end of the solar neutrino spectrum. At r/similarequal0, where the solar neutrinos are creat ed, the electron density Ne/similarequal6×1025/cm3[11] yields for the interaction energy Vof Eq. (13 .21) the value 0 .75×10−5 eV2/MeV. Thus, for ∆ m2⊙in the favored region, around 8 ×10−5eV2, andEat y p i c a l8Bn e u t r i n oe n e r g y( ∼6-7 MeV), HMdominates over HV. This means that, in ﬁrst approximation, H(r/similarequal0) is diagonal. Thus, a8B neutrino is born not only in a νeﬂavor eigenstate, but also, again in ﬁrst approximation, in an eigenstate of the Hamiltonian 13. Neutrino mixing 165 H(r/similarequal0). Since V>0, the neutrino will be in the heavier of the two eigenstates. Now, under the conditions where the LMA-MSW eﬀect occurs, the propagation of a neutrino from r/similarequal0 to the outer edge of the Sun is adiabatic. That is, Ne(r) changes suﬃciently slowly that we may solve Schr¨ odinger’s equation for one rat a time, and then patch together the solutions. This means that our neutrino propagates outward through the Sun as one of the r-dependent eigenstates of the r-dependent H(r). Since the eigenvalues of H(r) do not cross at any r, and our neutrino is born in the heavier of the two r= 0 eigenstates, it emerges from the Sun in the heavier of the two HVeigenstates [12]. The latter is the mass eigenstate we have called ν2, given according to Eq. (13 .18) by ν2=νesinθ⊙+νxcosθ⊙. (13.23) Since this is an eigenstate of the vacuum Hamiltonian, the neutrino remains in it all the way to the surface of the Earth. The probability of observing the neutrino as a νeon Earth is then just the probability thatν2is aνe.T h a ti s[ c f .E q . ( 1 3 .23)] [13], P(νe→νe)=s i n2θ⊙. (13.24) We note that for θ⊙<π /4, this νesurvival probability is less than 1/2. In contrast, when matter eﬀects are negligible, the energy-averaged survival probability in two-neutrino oscillation cannot be less than 1/2 for any mixing angle [see Eq. (13 .20)] [14]. II. The evidence for ﬂavor metamorphosis, and what it has taught us: The persuasiveness of the evidence that neutrinos actually do change ﬂavor in nature is summarized in Table 13.1. We discuss the diﬀerent pieces of evidence, and what, together, theyimply. Table 13.1: The persuasiveness of the evidence for neutrino ﬂavor change. The symbol Ldenotes the distance travelled by the neutrinos. LSND is the Liquid Scintillator NeutrinoDetector experiment, and MiniBo oNE is an experiment designed to conﬁrm or refute LSND. Neutrinos Evidence for Flavor Change Atmospheric CompellingAccelerator ( L= 250 and 735km) Compelling Solar CompellingReactor ( L∼180 km) Compelling From Stopped µ +Decay (LSND) Unconﬁrmed by MiniBooNE The atmospheric neutrinos are produced in the Earth’s atmosphere by cosmic rays, and then detected in an underground detector. The ﬂux of cosmic rays that lead to neutrinos with energies above a fewGeV is isotropic, so that these neutrinos are produced at the same rate all around the Earth. This can easily be shown to imply that at any underground site, the downward- and upward-going ﬂuxes ofmulti-GeV neutrinos of a given ﬂavor must be equal. That is, unless some mechanism changes the ﬂux of neutrinos of the given ﬂavor as they propagate, the ﬂux coming down from zenith angle θ Zmust equal that coming up from angle π−θZ[15]. The underground Super-Kamiokande (SK) detector ﬁnds that for multi-GeV atmospheric muon neutrinos, the θZevent distribution looks nothing like the expected θZ⇔π−θZsymmetric distribution. For cos θZ>∼0.3, the observed νµﬂux coming up from zenith angle π−θZis only about half that coming down from angle θZ[16]. Thus, some mechanism does change the νµﬂux as the neutrinos travel to the detector. Since the upward-going muon neutrinos come fromthe atmosphere on the opposite side of the Earth from the detector, they travel much farther than the downward-going ones to reach the detector. Thus, if the muon neutrinos are oscillating away into another ﬂavor, the upward-going ones have more distance (hence more time) in which to do so, which would explain why Flux Up <Flux Down. If atmospheric muon neutrinos are disappearing via oscillation into another ﬂavor, then a signiﬁcant fr action of acceler ator-generatedmuon neutrinos should disappear on their way to a suﬃciently distant detector. This disappearance has been observed by both the K2K [17] and MINOS [18] experiments. Each of these experiments measures its ν µﬂux in a detector near the neutrino source, before any oscillation is expected, and then measures it again in a detector 250km from the source in the case of K2K, and 735km from it in the case of MINOS. In its far detector, MINOS has observed 215 νµevents in a data sample where 336 ±14.4 events would have been expected, in the absence of oscillation, on the basis of the near-detector measurements.Both K2K and MINOS also ﬁnd that the energy spectrum of surviving muon neutrinos in the far detector is distorted in a way that is consistent with two-neutrino oscillation. The null results of short-baseline reactor neutrino experiments [8] imply limits on P( νe→ νµ), which, assuming CPT invariance, are also limits on P(νµ→νe). From the latter, we know that the neutrinos into which the atmospheric, K2K, and MINOS muonneutrinos oscillate are not electron neutrinos, except possibly a small fraction of the time. All of the voluminous SK atmospheric neutrino data, corroborating data from other atmospheric neutrino experiments [19,20], K2K accelerat or neutrino data, and existing MINOS accelerator neutrino data, a re very well described by pure ν µ→ντquasi-two-neutrino oscillation. The allowed region for the oscillation parameters, ∆ m2 atmand sin22θatm, which may be identiﬁed respectively with the parameters ∆ M2and 4Tµ(1−Tµ)i nE q .( 1 3 .15), is shown in Fig. 13.1. We note that this ﬁgure implies that at least one mass eigenstate νimust have a mass exceeding 40meV. 0.4 0.5 0.6 0.7 0.8 0.9 100.0010.0020.0030.0040.0050.006 )atmθ(22sin)4/c2| (eVatm2m∆|MINOS Best Fit MINOS 68% C.L. MINOS 90% C.L. SK 90% C.L. SK (L/E) 90% C.L. K2K 90% C.L.MINOS Preliminary Figure 13.1: The region of the atmospheric oscillation parameters ∆ m2 atmand sin22θatmallowed by the SK, K2K, and MINOS data. The results of two diﬀerent analyses of the SK(“Super K”) data are shown [21]. Color version at end of book. The neutrinos created in the Sun have been detected on Earth by several experiments, as discussed by K. Nakamura in this Review . The nuclear processes that power the Sun make only ν e,n o t νµ orντ. For years, solar neutrino experiments had been ﬁnding that the solar νeﬂux arriving at the Earth is below the one expected from neutrino production calculations. Now, thanks especially to the Sudbury Neutrino Observatory (SNO), we have compelling evidence that the missing νehave simply changed into neutrinos of other ﬂavors. SNO has studied the ﬂux of high-energy solar neutrinos from8B decay. This experiment detects these neutrinos via the reactions ν+d→e−+p+p, (13.25) ν+d→ν+p+n, (13.26) and ν+e−→ν+e−. (13.27) 166 13. Neutrino mixing The ﬁrst of these reactions, charged-current deuteron breakup, can be initiated only by a νe. Thus, it measures the ﬂux φ(νe)o fνefrom 8B decay in the Sun. The second reaction, neutral-current deuteron breakup, can be initiated with equal cross sections by neutrinos ofall active ﬂavors. Thus, it measures φ(ν e)+φ(νµ,τ), where φ(νµ,τ)i s the ﬂux of νµand/or ντfrom the Sun. Finally, the third reaction, neutrino electron elastic scattering, can be triggered by a neutrino of any active ﬂavor, but σ(νµ,τe→νµ,τe)/similarequalσ(νee→νee)/6.5. Thus, this reaction measures φ(νe)+φ(νµ,τ)/6.5. SNO ﬁnds from its observed rates for the two deuteron breakup reactions that [22] φ(νe) φ(νe)+φ(νµ,τ)=0.340±0.023 (stat)+0.029 −0.031(syst) . (13.28) Clearly, φ(νµ,τ) is not zero. This non-vanishing νµ,τﬂux from the Sun is “smoking-gun” evid ence that some of the νeproduced in the solar core do indeed change ﬂavor. Corroborating information com es from the detection reaction νe−→νe−, studied by both SNO and SK [23]. Change of neutrino ﬂavor, whether in matter or vacuum, does not change the total neutrino ﬂux. Thus, unless some of the solar νeare changing into sterile neutrinos, the total active high- energy ﬂux measured by the neutral-current reaction (13.26) should agree with the predicted total8B solar neutrino ﬂux based on calculations of neutrino production in the Sun. This predicted total is (5.49+0.95 −0.81)×106cm−2s−1or (4.34+0.71 −0.61)×106cm−2s−1, depending on assumptions about the solar heavy element abundances [24]. Bycomparison, the total active ﬂux measured by reaction (13.26) is [4.94±0.21 (stat)+0.38 −0.34(syst)] ×106cm−2s−1, in good agreement. This agreement provides evidence that neutrino production in theSun is correctly understood, further strengthens the evidence that neutrinos really do change ﬂavor, and strengthens the evidence that the previously-reported deﬁcits of solar ν eﬂux are due to this change of ﬂavor. The strongly favored explanation of8B solar neutrino ﬂavor change is the LMA-MSW eﬀect. As pointed out after Eq. (13 .24), a νe survival probability below 1/2, which is indicated by Eq. (13 .28), requires that solar matter eﬀects play a signiﬁcant role [25]. However, from Eq. (13 .22) we see that as the energy Eof a solar neutrino decreases, the vacuum (1st ) term in the Hamiltonian Hdominates more and more over the matter term. When we go from the8B neutrinos with typical energies of ∼6-7MeV to the monoenergetic 7Be neutrinos with energy 0.862MeV, the matter term becomes fairly insigniﬁcant, and the νesurvival probability is expected to be given by the vacuum oscillation formula of Eq. (13 .20). In this formula, θis to be taken as the vacuum solar mixing angle θ⊙/similarequal35◦implied by the 8B solar neutrino data via Eqs. (13.28) and (13.24). When averaged over the energy-line shape, the oscillatory factor sin2[1.27 ∆m2(L/E)] is 1/2, so that from Eq. (13 .20) we expect that for the7Be neutrinos, P(νe→νe)≈0.6. The Borexino experiment has now provided the ﬁrst real time detection of the 0.862MeV7Be solar neutrinos [26]. Borexino uses a liquid scintillator detector that detects these neutrinos via elastic neutrino-el ectron scattering. The experiment reports a7Be νecounting rate of [47 ±7( s t a t ) ±12(syst)] counts/day/100tons. Without any ﬂavor change, this rate would have been expected to be [75 ±4] counts/day/100tons. With the degree of ﬂavor change predicted by our understanding of the8B data [27] (see rough argument above), the rate would have been expected to be [49 ±4] counts/day/100tons. The Borexino data are in nice agreement with the latter expectation, and the Borexino Collaboration is vigorously engaged in reducing its uncertainties. The LMA-MSW interpretation of8B solar neutrino behavior implies that a substantial fraction of reactor νethat travel more than a hundred kilometers should disappear into antineutrinos of other ﬂavors. The KamLAND experiment [28], which studies reactor νe that typically travel ∼180 km to reach the detector, conﬁrms this disappearance. In addition, KamLAND ﬁnds that the spectrum of the surviving νethat do reach the detector is distorted, relative to theno-oscillation spectrum. As Fig. 13.2 shows, the survival probability P( νe→ νe) measured by KamLAND is very well described by the hypothesis of neutrino oscillation. In particular, the measured survival probability displays the signature oscillatory behavior of thetwo-neutrino expression of Eq. (13 .20). Ideally, the data in Fig. 13.2 w o u l db ep l o t t e dv s . L/E. However, KamLAND detects the νefrom a number of power reactors, at a variety of distances from the detector, so the distance Ltravelled by any given νeis unknown. Consequently, Fig. 13.2 plots the data vs. L0/E,w h e r e L0= 180 km is a ﬂux-weighted average travel distance. The oscillation curve and histogram in the ﬁgure take the actual distances to the individual reactors into account. Nevertheless, almost two cycles of the sinusoidalstructure expected from neutrino oscillation are still plainly visible. The region allowed by solar neutrino experiments for the two- neutrino vacuum oscillation parameters ∆ m 2⊙andθ⊙,a n dt h a t allowed by KamLAND for what we believe to be the same parameters, are shown in Fig. 13.3. From this ﬁgure, we see that there is aregion of overlap. This is strong evidence that the behavior of both solar neutrinos and reactor antineutrinos has been correctly understood. A joint analysis of KamLAND and solar neutrino dataassuming CPT invariance yields ∆ m 2 ⊙=( 7.59±0.21)×10−5eV2and tan2θ⊙=0.47+0.06 −0.05[28]. (km/MeV) eν/E0L20 30 40 50 60 70 80 90 100Survival Probability 00.20.40.60.81eν Data - BG - Geo Expectation based on oscillation parameters determined by KamLAND Figure 13.2: Ratio of the background- and geo-neutrino subtracted νespectrum to the no-oscillation expectation as a function of L0/E[28]. See text for explanation. That θatmandθ⊙are both large, in striking contrast to all quark mixing angles, is very interesting. The neutrinos studied by the L SND experiment [29] come from the decay µ+→e+νe νµof muons at rest. While this decay does not produce νe, an excess of νeover expected background is reported by the experiment. This excess is interpreted as due to oscillation of some of the νµproduced by µ+decay into νe. The related Karlsruhe Rutherford Medium Energy Neutrino (KARMEN) experiment [30] sees no indication for such an oscillation. However, the LSND and KARMEN experiments are not identical; at LSND the neutrino travels a distance L≈30 m before detectio n, while at KARMEN it travels L≈18 m. The KARMEN results exclude a portion of the neutrino parameter region favored by LSND, but not all of it. A joint analysis [31] of the results of both experiments ﬁnds that a splitting 0.2<∼∆m2 LSND<∼1e V2and mixing 0 .003<∼sin22θLSND<∼0.03, or a splitting ∆ m2 LSND/similarequal7e V2and mixing sin22θLSND/similarequal0.004, might explain both experiments. To conﬁrm or exclude the LSND oscillation signal, the MiniBooNE experiment was launched. MiniBooNE studies νµand νµthat travel a distance Lof 540m and have a typical energy Eof 700MeV, so that L/Eis of order 1km/GeV as in LSND. MiniBooNE’s ﬁrst results [32], regarding a search for νµ→νeoscillation in a νµbeam, do not conﬁrm LSND. For neutrino energies 475 <E< 3000MeV, there is 13. Neutrino mixing 167 -110 1-410KamLAND 95% C.L. 99% C.L. 99.73% C.L. best fit Solar 95% C.L. 99% C.L. 99.73% C.L.best fit ⊙θ2tan)2 (eV⊙2m∆ Figure 13.3: Regions allowed by the “solar” neutrino oscillation parameters by KamLAND and by solar neutrinoexperiments [28]. Color version at end of book. no signiﬁcant excess of events above background. A joint analysis of the MiniBooNE data at these energies and the LSND data excludes at 98% CL two-neutrino νµ→ νeoscillation as an explanation of the LSND νeexcess. To be sure, there is an excess of MiniBooNE νe candidate events below 475MeV. Th is low-energy excess cannot be explained by two-neutrino oscillation, and its source is being studied. Possibilities include an unidentiﬁed background, a Standard Modeleﬀect that has been proposed only r ecently [33], and many-neutrino oscillation with a CPviolation that allows the antineutrino oscillation reported by LSND to diﬀer from the neutrino results reported so far by MiniBooNE [34]. The MiniBooNE detector is illuminated by both the neutrino beam constructed for the purpose, and the beam that is aimed at the MINOS detector. The distance Lto MiniBooNE from the neutrino source is 40% larger in the latte r beam than in the former. When matter eﬀects may be neglected, the probability of oscillation depends onLand the beam energy Eonly through L/E[cf. Eq. (13 .9)]. Thus, if the low-energy excess seen by MiniBooNE is neutrino oscillation, it should appear at a 40% higher energy in the beam directed at MINOS than in MiniBooNE’s own beam. Whether it does or not is underinvestigation. The regions of neutrino parameter space favored or excluded by various neutrino oscillation experiments are shown in Fig. 13.4. III. Neutrino spectra and mixings: If there are only three neutrino mass eigenstates, ν 1,ν2,a n d ν3, then there are only three mass splittings ∆ m2 ij, and they obviously satisfy ∆m2 32+∆m2 21+∆m2 13=0. (13.29) However, as we have seen, the ∆ m2values required to explain the ﬂavor changes of the atmospheric, solar, and LSND neutrinos are of three diﬀerent orders of magnitude . Thus, they cannot possibly obey the constraint of Eq. (13 .29). If all of the reported changes of ﬂavor are genuine, then nature must contain at least four neutrino masseigenstates [35]. As explained in Sec. I, one linear combination of these mass eigenstates would have to be sterile. If further MiniBooNE results do not conﬁrm the LSND oscillation, then nature may well contain only three neutrino mass eigenstates. The neutrino spectrum then contain s two mass eigenstates separated by the splitting ∆ m 2⊙needed to explain the solar and KamLAND data, and a third eigenstate separated from the ﬁrst two by the larger splitting ∆ m2 atmcalled for by the atmospheric, MINOS, and K2KCl 95% Ga 95% νµ↔ντ νe↔νX 100 10–3 ∆m2 [eV2] 10–12 10–9 10–6 102 100 10–2 10–4 tan2θ CHOOZ Bugey CHORUS NOMAD CHORUS KARMEN2 PaloVerde νe↔ντ NOMAD νe↔νµ CDHSW NOMAD K2K KamLAND 95% SNO 95% Super-K 95% all solar 95%SuperK 90/99% All limits are at 90%CL unless otherwise notedLSND 90/99% MiniBooNE MINOS Figure 13.4: The regions of squared-mass splitting and mixing angle favored or excluded by various experiments. This ﬁgurewas contributed by H. Murayama (University of California, Berkeley). References to the data used in the ﬁgure can be found at http://hitoshi.berkeley.edu/neutrino/. Color version at end ofbook. data. Current experiments do not tell us whether the solar pair — the two eigenstates separated by ∆ m 2⊙— is at the bottom or the top of the spectrum. These two possibilities are usually referred to, respectively, as a normal and an inverted spectrum. The study of ﬂavor changes of acceler ator-generated neutrinos and antineutrinos that pass through matter can discriminate between these two spectra (see Sec. V). If the solar pair is at t he bottom, then the spectrum is of the form shown in Fig. 13.5. There we include the approximate ﬂavor content of each mass eigenstate, the ﬂavor- αfraction of eigenstate νi being simply |/angbracketleftνα|νi/angbracketright|2=|Uαi|2. The ﬂavor content shown assumes that the atmospheric mixing angle is maximal, which gives the best ﬁt to the atmospheric data [16] and, as indicated in Fig. 13.1, tothe MINOS data. The content shown also takes into account the now-established LMA-MSW explanation of solar neutrino behavior. For simplicity, it neglects the small, as-yet-unknown ν efraction of ν3 (see below). When there are only three neutr ino mass eigenstates, and the corresponding three familiar neutrinos of deﬁnite ﬂavor, the leptonic mixing matrix Ucan be written as ν1 ν2 ν3 U=νe νµ ντ⎡ ⎣c12c13 s12c13 s13e−iδ −s12c23−c12s23s13eiδc12c23−s12s23s13eiδs23c13 s12s23−c12c23s13eiδ−c12s23−s12c23s13eiδc23c13⎤ ⎦ ×diag(eiα1/2,eiα2/2,1). (13.30) 168 13. Neutrino mixing Figure 13.5: A three-neutrino squared-mass spectrum that accounts for the observed ﬂavor changes of solar, reactor,atmospheric, and long-baselin e accelerator neutrinos. The ν e fraction of each mass eigenstate is crosshatched, the νµfraction is indicated by right-leaning hatching, and the ντfraction by left-leaning hatching. Here, ν1andν2are the members of the solar pair, with m2>m 1, andν3is the isolated neutrino, which may be heavier or lighter than the solar pair. Inside the matrix, cij≡cosθijandsij≡sinθij,w h e r e the three θij’s are mixing angles. The quantities δ, α 1,a n d α2are CP-violating phases. The phases α1andα2, known as Majorana phases, have physical consequences only if neutrinos are Majorana particles, identical to their antiparticles. Then these phases inﬂuenceneutrinoless double-beta decay [see Sec. IV] and other processes [36]. However, as we see from Eq. (13 .9),α 1andα2do not aﬀect neutrino oscillation, regardless of whether neutrinos are Majorana particles. Apart from the phases α1,α2, which have no quark analogues, the parametrization of the leptonic mixing matrix in Eq. (13 .30) is identical to that [37] advocated for the quark mixing matrix by Ceccucci, Ligeti, and Sakai in their article in this Review . From bounds on the short-distance oscillation of reactor νe[8] and other data, at 2 σ,|Ue3|2<∼0.032 [38]. (Thus, the νefraction of ν3 would have been too small to see in Fig. 13.5; this is the reason it was neglected.) From Eq. (13 .30), we see that the bound on |Ue3|2implies thats2 13<∼0.032. From Eq. (13 .30), we also see that the CP-violating phase δ, which is the sole phase in the Umatrix that can produce CP violation in neutrino oscillation, enters Uonly in combination with s13.T h u s ,t h es i z e o f CPviolation in oscillation will depend on s13. Given that s13is small, Eqs. (13.30), (13.15), and (13.17) imply that the atmospheric mixing angle θatmextracted from νµdisappearance measurements is approximately θ23, while Eqs. (13.30) and (13.18) (with να=νeandθ=θ⊙)i m p l yt h a t θ⊙/similarequalθ12. IV. The neutrino-antineutrino relation: Unlike quarks and charged leptons, neutrinos may be t heir own antiparticles. Whether they are depends on the nature of the physics that gives them mass. In the Standard Model (SM), neutrinos are assumed to be massless. Now that we know they do have masses, it is straightforward to extend the SM to accommodate these masses in the same way thatthis model accommodates quark and charged lepton masses. When a neutrino νis assumed to be massless, the SM does not contain the chirally right-handed neutrino ﬁeld ν R, but only the left-handed ﬁeld νLthat couples to the WandZbosons. To accommodate the νmass in the same manner as quark masses are accommodated, we add νR to the Model. Then we may construct the “Dirac mass term” LD=−mD νLνR+h.c. , (13.31) in which mDis a constant. This term, which mimics the mass terms of quarks and charged leptons, conserves the lepton number Lthat distinguishes neutrinos and negatively-charged leptons on the one hand from antineutrinos and positively-charged leptons on the other. Since everything else in the SM also conserves L,w et h e n have an L-conserving world. In such a world, each neutrino mass eigenstate νidiﬀers from its antiparticle νi, the diﬀerence being that L( νi)=−L(νi). When νi/negationslash=νi, we refer to the νi− νicomplex as a “Dirac neutrino.” Once νRhas been added to our description of neutrinos, a “Majorana mass term,” LM=−mR νc RνR+h.c. , (13.32)can be constructed out of νRand its charge conjugate, νc R.I nt h i s term, mRis another constant. Since both νRand νc Rabsorb νand create ν,LMmixes νand ν. Thus, a Majorana mass term does not conserve L. In somewhat the same way that, neglecting CPviolation, K0− K0mixing causes the neutral k aon mass eigenstates to be the self-conjugate states ( K0± K0)/√ 2, the ν−¯νmixing induced by a Majorana mass term causes the neutrino mass eigenstates to be self-conjugate: νi=νi. That is, for a given helicity h, νi(h)=νi(h). We then refer to νias a “Majorana neutrino.” Suppose the right-handed neutrinos required by Dirac mass terms have been added to the SM. If we insist that this extended SM conserve L, then, of course, Majorana mass terms are forbidden. However, if we do not impose Lconservation, but require only the general principles of gauge invariance and renormalizability, then Majorana mass terms like that of Eq. (13 .32) are expected to be present. As a result, Lis violated, and neutrinos are Majorana particles [39]. In the see-saw mechanism [40], which is the most popular explanation of why neutrinos — although massive — are nevertheless so light, both Dirac and Majorana mass terms are present. Hence, the neutrinos are Majorana particles. However, while half of them are the familiar light neutrinos, the other half are extremely heavy Majorana particles referred to as the Ni, with masses possibly as large as the GUT scale. The Nimay have played a crucial role in baryogenesis in the early universe, as we shall discuss in Sec. V. How can the theoretical expectation that nature contains Majorana mass terms, so that Lis violated and neutrinos are Majorana particles, be conﬁrmed experimentally? The promising approach is to search for neutrinoles s double-beta decay (0 νββ). This is the process ( A, Z)→(A, Z+2 )+2 e−, in which a nucleus containing Anucleons, Zof which are protons, decays to a nucleus containing Z+ 2 protons by emitting two electrons. While 0 νββc a ni np r i n c i p l e receive contributions from a variety of mechanisms (R-parity-violating supersymmetric couplings, for example), it is easy to show explicitly that its observation at any non-vanishing rate would imply thatnature contains at least one Majorana neutrino mass term [41]. The neutrino mass eigenstates must then be Majorana neutrinos. Quarks and charged leptons cannot have Majorana mass terms, because such terms mix fer mion and antifermion, and q↔ qor/lscript↔ /lscript would not conserve electric cha rge. Thus, the discovery of 0 νββwould demonstrate that the physics of neutrino masses is unlike that of the masses of all other fermions. The dominant mechanism for 0 νββis expected to be the one depicted in Fig. 13.6. There, a pair of virtual Wbosons are emitted by the parent nucleus, and then these Wbosons exchange one or another of the light neutrino mass eigenstates νito produce the outgoing electrons. The 0 νββamplitude is then a sum over the contributions of the diﬀerent νi. It is assumed that the interactions at the two leptonic Wvertices are those of the SM. Figure 13.6: The dominant mechanism for 0 νββ. The diagram does not exist unless νi=νi. Since the exchanged νiis created together with an e−,t h el e f t - handed SM current that creates it gives it the helicity we associate, in common parlance, with an “antineutrino.” That is, the νiis almost totally right-handed, but has a small left-handed-helicity component,whose amplitude is of order m i/E,w h e r e Eis the νienergy. At the vertex where this νiis absorbed, the absorbing left-handed SM current can absorb only its small left-handed-helicity component without further suppression. Consequently, the νi-exchange contribution to the 0νββamplitude is proportional to mi. From Fig. 13.6, we see that 13. Neutrino mixing 169 this contribution is also proportional to U2 ei. Thus, summing over the contributions of all the νi, we conclude that the amplitude for 0 νββis proportional to the quantity /vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/summationdisplay imiU2 ei/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle≡|<m ββ>|, (13.33) commonly referred to as the “eﬀective Majorana mass for neutrinoless double-beta decay” [42]. To how small an |<mββ>|should a 0 νββsearch be sensitive? In answering this question, it makes sense to assume there are only threeneutrino mass eigenstates — if there are more, |<m ββ>|might be larger. Suppose that there are just three mass eigenstates, and that the solar pair, ν1andν2, is at the top of the spectrum, so that we have an inverted spectrum. If the various νiare not much heavier than demanded by the observed splittings ∆ m2 atmand ∆ m2⊙,t h e ni n |<m ββ>|, Eq. (13.33), the contribution of ν3may be neglected, because both m3and|U2 e3|=s2 13are small. From Eqs. (13.33) and (13.30), approximating c13by unity, we then have that |<mββ>|/similarequalm0/radicalBigg 1−sin22θ⊙sin2/parenleftbigg∆α 2/parenrightbigg . (13.34) Here, m0is the average mass of the members of the solar pair, whose splitting will be invisible in a practical 0 νββexperiment, and ∆α≡α2−α1is aCP-violating phase. Although ∆ αis completely unknown, we see from Eq. (13.34) that |<mββ>|≥m0cos2θ⊙. (13.35) Now, in an inverted spectrum, m0≥/radicalBig ∆m2 atm. At 90% CL,/radicalBig ∆m2 atm>45meV [see Fig. 13.1], while at 95% CL, cos2 θ⊙>0.25 [see Fig. 13.3]. Thus, if neutrinos are Majorana particles, and the spectrum is as we have assumed, a 0 νββexperiment sensitive to |<mββ>|>∼10 meV would have an excellent chance of observing a signal. If the spectrum is inverted, but the νimasses are larger than the ∆ m2 atm-a n d∆ m2⊙-demanded minimum values we have assumed above, then once again |<mββ>|is larger than 10 meV [43], and an experiment sensitive to 10 meV still has an excellent chance of seeing a signal. If the solar pair is at the bottom of the spectrum, rather than at the top, then |<m ββ>|is not as tightly constrained, and can be anywhere from the present bound of 0.3–1.0 eV down to invisibly small [43,44]. For a discussion of the present bounds, see the articleby Vogel and Piepke in this Review [45]. V. Questions to be answered: The strong evidence for neutrino ﬂavor metamorphosis — hence neutrino mass — opens many questionsabout the neutrinos. These questions, which hopefully will be answered by future experiments, include the following: i)How many neutrino species are there? Do sterile neutrinos exist? This question is being addressed by the MiniBooNE experiment [32]. If MiniBooNE’s ﬁnal result is positive, the implications will be far- reaching. We will have learned that either there are more than three neutrino species and at least one of t hese species is sterile, or else there is an even more amazing departure from what has been our picture of the neutrino world. ii)What are the masses of the mass eigenstates ν i? Assuming there are only three νi, we need to ﬁnd out whether the solar pair, ν1,2, is at the bottom of the spectrum or at its top. This can be done by exploiting matter eﬀects in long-baseline neutrinoand antineutrino oscillations. These matter eﬀects will determine the sign one wishes to learn — that of {m 2 3−[(m2 2+m2 1)/2]}—r e l a t i v e to a sign that is already known — that of the interaction energyof Eq. (13 .21). Grand uniﬁed theories favor a spectrum with the closely spaced solar pair at the bottom [46]. The neutrino spectrum would then resemble the spectra of the quarks, to which grand uniﬁed theories relate the neutrinos. A ne utrino spectrum with the closely spaced solar pair at the top would be quite un-quark-like, and wouldsuggest the existence of a new sy mmetry that leads to the near degeneracy at the top of the spectrum. While ﬂavor-change experiments can determine a spectral pattern such as the one in Fig. 13.5, they cannot tell us the distance of the entire pattern from the zero of squ ared-mass. One might discover that distance via study of the βenergy spectrum in tritium βdecay, if the mass of some ν iwith appreciable coup ling to an electron is large enough to be within reach of a feasible experiment. One might also gain some information on the distance from zero by measuring |<m ββ>|, the eﬀective Majorana mass for neutrinoless double-beta decay [43–45] (see Vogel and Piepke in this Review ). Finally, one might obtain information on this distance from cosmology or astrophysics. Indeed, from current cosmological data and somecosmological assumptions, it is already concluded that [47] /summationdisplay imi<(0.17−2.0) eV . (13.36) Here, the sum runs over the masses of all the light neutrino mass eigenstates νithat may exist and that were in thermal equilibrium in the early universe. The range quoted in Eq. (13 .36) reﬂects the dependence of this upper bound on the underlying cosmological assumptions and on which data are used [47]. If there are just three νi, and their spectrum is either the one shown in Fig. 13.5 or its inverted version, then Eq. (13 .36) implies that the mass of the heaviest νi,M a s s[ H e a v i e s t νi], cannot exceed (0.07 – 0.7) eV. Moreover, Mass [Heaviest νi] obviously cannot be less than/radicalBig ∆m2 atm, which in turn is not less than 0.04 eV, as previously noted. Thus, if the cosmological assumptions behind Eq. (13 .36) are correct, then 0.04 eV <Mass[Heaviest νi]<(0.07−0.7)eV . (13.37) iii)Are the neutrino mass eigenstates Majorana particles? The conﬁrmed observation of neutrinoless double-beta decay would establish that the answer is “yes.” If there are only three νi, knowledge that the spectrum is inverted and a deﬁnitive upper boundon|<m ββ>|that is well below 0.01 eV would establish (barring exotic contributions to 0 νββ) that the answer is “no” [see discussion after Eq. (13 .35)] [43,44]. iv)What are the mixing angles in the leptonic mixing matrix U? The solar mixing angle θ⊙/similarequalθ12is already rather well determined. The atmospheric mixing angle θatm/similarequalθ23is constrained by the most stringent analysis to lie, at 90% CL, in the region where sin22θatm>0.92 [16]. This region is still fairly large: 37◦to 53◦. A more precise value of sin22θatm, and, in particular, its deviation from unity, can be sought in precision long-baseline νµdisappearance experiments. If sin22θatm/negationslash=1 ,s ot h a t θatm/negationslash=4 5◦, one can determine whether it lies below or above 45◦with the help of a reactor νe experiment [48,49]. Once we know whether the neutrino spectrum isnormal or inverted, this determination will tell us whether the heaviestmass eigenstate is more ν τthanνµ, as naively expected, or more νµ thanντ[cf. Eq. (13 .30)]. A knowledge of the small mixing angle θ13is important not only to help complete our picture of leptonic mixing, but also because, as Eq. (13 .30) made clear, all CP-violating eﬀects of the phase δare proportional to sin θ13. Thus, a knowledge of the order of magnitude ofθ13would help guide the planning of experiments to probe CP violation. From Eq. (13 .30), we recall that sin2θ13is the νefraction ofν3.T h e ν3is the isolated neutrino that lies at one end of the atmospheric squared-mass gap ∆ m2 atm, so an experiment seeking to measure θ13should have an L/Ethat makes it sensitive to ∆ m2 atm, and should involve νe. Planned approaches include a sensitive search for the disappearance of reactor νewhile they travel a distance L∼1 km, and an accelerator neutrino search for νµ→νeand νµ→ νewith a beamline L>several hundred km. If LSND is conﬁrmed, then (barring the still more revolutionary) the matrix Uis at least 4 ×4, and contains many more than three angles. A rich program, including short baseline experiments 170 13. Neutrino mixing with multiple detectors, will be needed to learn about both the squared-mass spectrum and the mixing matrix. Given the large sizes of θatmandθ⊙, we already know that leptonic mixing is very diﬀerent from its quark counterpart, where all themixing angles are small. This diﬀerence, and the striking contrast between the tiny neutrino masse s and the very much larger quark masses, suggest that the physics underlying neutrino masses and mixing may be very diﬀerent from t he physics behind quark masses and mixing. v)Does the behavior of neutrinos violate CP? From Eqs. (13.9), (13.13), and (13.30), we see that if the CP-violating phase δand the small mixing angle θ 13are both non- vanishing, there will be CP-violating diﬀerences between neutrino and antineutrino oscillation probabilities. Observation of these diﬀerences would establish that CPviolation is not a peculiarity of quarks. TheCP-violating diﬀerence P(να→νβ)−P( να→ νβ) between “neutrino” and “antineutrino” oscillation probabilities is independent of whether the mass eigenstates νiare Majorana or Dirac particles. To study νµ→νewith a super-intense but co nventionally generated neutrino beam, for example, one would create the beam via the process π+→µ+νi, and detect it via νi+target →e−+.... To study νµ→ νe, one would create the beam via π−→µ− νi, and detect it via νi+ target →e++....W h e t h e r νi=νior not, the amplitudes for the latter two processes are proportional to UµiandU∗ ei, respectively. In contrast, the amplitudes for their νµ→νecounterparts are proportional to U∗ µiandUei. As this illustrates, Eq. (13 .13) relates “neutrino” and “antineutrino” oscillation probabilities even when the neutrino mass eigenstates are their own antiparticles. The baryon asymmetry of the universe could not have developed without some violation of CPduring the universe’s early history. The one known source of CPviolation — the complex phase in the quark mixing matrix — could not have produced suﬃciently large eﬀects. Thus, perhaps leptonic CPviolation is responsible for the baryon asymmetry. The see-saw mechanism predicts very heavy Majorananeutral leptons N i(see Sec. IV), which would have been produced in the Big Bang. Perhaps CPviolation in the leptonic decays of an Ni led to the inequality Γ(Ni→/lscript++...)/negationslash=Γ (Ni→/lscript−+...), (13.38) which would have resulted in unequal numbers of /lscript+and/lscript−in the early universe [50]. This leptogenesis could have been followed by nonperturbative SM processes that would have converted the lepton asymmetry, in part, into the observed baryon asymmetry [51]. While the connection between the CPviolation that would have led to leptogenesis, and that which we hope to observe in neutrino oscillation, is model-dependent, it is not likely that we have either ofthese without the other [52], becaus e in the see-saw picture, these two CPviolations both arise from the same matrix of coupling constants. This makes the search for CPviolation in neutrino oscillation very interesting indeed. Depe nding on the rough size of θ 13,t h i s CP violation may be observable with a very intense conventional neutrino beam, or may require a “neutrino factory,” whose neutrinos come from the decay of stored muons or radioactive nuclei. The detailed study of CPviolation may require a neutrino factory in any case. With a conventional beam, one would seek CPviolation, and try to determine whether the mass spectrum is normal or inverted, by studying the oscillations νµ→νeand νµ→ νe. The appearance probability for νein a beam that is initially νµcan be written for sin22θ13<0.2 [53] P(νµ→νe)∼=sin22θ13T1−αsin2θ13T2+αsin2θ13T3+α2T4. (13.39) Here, α≡∆m2 21/∆m2 31is the small ( ∼1/30) ratio between the solar and atmospheric squared-mass splittings, and T1=s i n2θ23sin2[(1−x)∆] (1−x)2, (13.40) T2=s i nδsin2θ12sin2θ23sin∆sin(x∆) xsin[(1−x)∆] (1−x),(13.41)T3=c o s δsin2θ12sin2θ23cos∆sin(x∆) xsin[(1−x)∆] (1−x),(13.42) and T4=c o s2θ23sin22θ12sin2(x∆) x2. (13.43) In these expressions, ∆ ≡∆m2 31L/4Eis the kinematical phase of the oscillation. The quantity x≡2√ 2GFNeE/∆m2 31,w i t h GFthe Fermi coupling constant and Nethe electron number density, is a measure of the importance of the matter eﬀect resulting from coherent forward- scattering of electron neutrinos from ambient electrons as the neutrinos travel through the earth from the so urce to the detector [cf. Sec. I]. In the appearance probability P( νµ→νe), the T1term represents the oscillation due to the atmospheric-mass-splitting scale, the T4term represents the oscillation due to the solar-mass-splitting scale, and the T2andT3terms are the CP-violating and CP-conserving interference terms, respectively. The probability for the corresponding antineutrino oscillation, P( νµ→ νe), is the same as the probability P( νµ→νe)g i v e nb y Eqs. (13.39)–(13.43), but with the signs in front of both xand sin δ reversed: both the matter eﬀect and CPviolation lead to a diﬀerence between the νµ→νeand νµ→ νeoscillation probabilities. In view of the dependence of xon ∆m2 31, and in particular on the sign of ∆m2 31, the matter eﬀect can reveal w hether the neutrino mass spectrum is normal or inverted. However, to determine the nature of the spectrum, and to e stablish the presence of CPviolation, it obviously will be necessary to disentangle the matter eﬀect from CP violation in the neutrino-antineutrino oscillation probability diﬀerence that is actually observed. To this end, complementary measurementswill be extremely important. These can take advantage of the diﬀering dependences on the matter eﬀect and on CPviolation in P( ν µ→νe). vi)Will we encounter the completely unexpected? The study of neutrinos has been characterized by surprises. It would be surprising if further surprises were not in store. The possibilitiesinclude new, non-Standard-Model interactions, unexpectedly large magnetic and electric dipole moments [54], unexpectedly short lifetimes, and violations of CPT invariance, Lorentz invariance, or the equivalence principle. 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The physics of Majorana neutrinos and 0 νββare discussed in S. Bilenky and S. Petcov, Rev. Mod. Phys. 59, 671 (1987) [Erratum– ibid.61, 169 (1987)]; B. Kayser, F. Gibrat-Debu, and F. Perrier, The Physics of Massive Neutrinos (World Scientiﬁc, Singapore, 1989); B. Kayser, Physica Scripta T121 , 156 (2005). 43. S. Pascoli and S.T. Petcov, Phys. Lett. B580 , 280 (2003). 44. Analyses of the possible values of |<m ββ>|have been given by H. Murayama and C. Pe˜ na-Garay, Phys. Rev. D69, 031301 (2004); S. Pascoli and S. Petcov, Phys. Lett. B544 , 239 (2002); S. Bilenky, S. Pascoli, and S. Petcov, Phys. Rev. D64, 053010 (2001), and Phys. Rev. D64, 113003 (2001); H. Klapdor-Kleingrothaus, H. P¨ as, and A. Smirnov, Phys. Rev. D63, 073005 (2001); S. Bilenky et al., Phys. Lett. B465 , 193 (1999); References in these papers. 45. See also S. Elliott and P Vogel, Ann. Rev. Nucl. Part. Sci. 52, 115 (2002), and references therein. 46. C. Albright, Phys. Lett. B599 , 285 (2004). 47. U. Seljak, A. Slosar, and P. McDonald, JCAP 0610, 014 (2006); J. Lesgourgues and S. Pastor, Phys. Rept. 429, 307 (2006). 48. K. Mahn and M. Shaevitz, Int. J. Mod. Phys. A21, 3825 (2006). 49. For an alternative approach to determining θatm, see M. Gonzalez- G a r c i a ,M .M a l t o n ia n dA .S m i r n o v ,P h y s .R e v .D 70, 093005 (2004), and references therein. 50. M. Fukugita and T. Yanagida, Phys. Lett. B174 , 45 (1986). 51. G. ’t Hooft, Phys. Rev. Lett. 37, 8 (1976); V. Kuzmin, V. Rubakov, and M. Shaposhnikov, Phys. Lett. 155B , 36 (1985). 52. S. Pascoli, S. Petcov, and W. Rodejohann, Phys. Rev. D68, 093007 (2003); S. Davidson, S. Pascoli, and S. Petcov, private communications. 53. A. Cervera et al.,N u c l .P h y s . B579 , 17 (2000); M. Freund, Phys. Rev. D64, 053003 (2001). 54. If the magnetic moments are large, they might possibly tell us whether neutrinos are Majorana or Dirac particles. See S. Davidson, M. Gorbahn, and A. Santamaria, Phys. Lett. B626 , 151, (2005); N. Bell et al., Phys. Rev. Lett. 95, 151802 (2005); N. Bell et al., Phys. Lett. B642 , 377 (2006). 172 14. Quark model 14. QUARK MODEL Revised December 2007 by C. Amsler (University of Z¨ urich), T. DeGrand (University of Colorado, Boulder), and B. Krusche (University of Basel). 14.1. Quantum numbers of the quarks Quarks are strongly interacting fermions with spin 1/2 and, by convention, positive parity. Antiquarks have negative parity. Quarkshave the additive baryon number 1/3, antiquarks -1/3. Table 14.1 gives the other additive quantum numbers (ﬂavors) for the three generations of quarks. They are related to the charge Q(in units of the elementary charge e) through the generalized Gell-Mann-Nishijima formula Q=I z+B+S+C+B+T 2, (14.1) where Bis the baryon number. The convention is that the ﬂavor of a quark ( Iz,S,C,B,o rT) has the same sign as its charge Q.W i t ht h i s convention, any ﬂavor carried by a charged meson has the same sign as its charge, e.g., the strangeness of the K+is +1, the bottomness of theB+is +1, and the charm and strangeness of the D−sare each −1. Antiquarks have the opposite ﬂavor signs. Table 14.1: Additive quantum numbers of the quarks. Property/backslashBigg Quark d u s c b t Q– electric charge −1 3 +2 3 −1 3 +2 3 −1 3 +2 3 I– isospin 1 2 1 2 0 0 0 0 Iz– isospin z-component −1 2 +1 2 0 0 0 0 S– strangeness 0 0 −1 0 0 0 C–c h a r m 0 0 0 +1 0 0 B– bottomness 0 0 0 0 −1 0 T– topness 0 0 0 0 0 +1 14.2. Mesons Mesons have baryon number B= 0. In the quark model, they are q q/primebound states of quarks qand antiquarks q/prime(the ﬂavors of qandq/prime may be diﬀerent). If the orbital angular momentum of the q q/primestate is/lscript, then the parity Pis (−1)/lscript+1. The meson spin Jis given by the usual relation |/lscript−s|<J< |/lscript+s|,w h e r e sis 0 (antiparallel quark spins) or 1 (parallel quark spins). The charge conjugation, or C-parity C=(−1)/lscript+s, is deﬁned only for the q¯qstates made of quarks and their own antiquarks. The C-parity can be generalized to the G-parity G=(−1)I+/lscript+sfor mesons made of quarks and their own antiquarks (isospin Iz= 0), and for the charged u¯dandd¯ustates (isospin I=1 ) . The mesons are classiﬁed in JPCmultiplets. The /lscript=0s t a t e s are the pseudoscalars (0−+) and the vectors (1−−). The orbital excitations /lscript= 1 are the scalars (0++), the axial vectors (1++)a n d (1+−), and the tensors (2++). Assignments for many of the known mesons are given in Tables 14.2 and 14.3. Radial excitations aredenoted by the principal quantum number n. The very short lifetime of the tquark makes it likely that bound-state hadrons containing t quarks and/or antiquarks do not exist. States in the natural spin-parity series P=(−1) Jmust, according to the above, have s= 1 and hence, CP= +1. Thus, mesons with natural spin-parity and CP=−1( 0+−,1−+,2+−,3−+,etc.)a r e forbidden in the q¯q/primemodel. The JPC=0−−state is forbidden as well. Mesons with such exotic quantum numbers may exist, but would lie outside the q¯q/primemodel (see section below on exotic mesons). Following SU(3), the nine possible q¯q/primecombinations containing the lightu, d, andsquarks are grouped into an octet and a singlet of light quark mesons:3⊗ 3=8⊕1. (14.2) A fourth quark such as charm ccan be included by extending SU(3) to SU(4). However, SU(4) is badly broken owing to the much heaviercquark. Nevertheless, in an SU(4) classiﬁcation, the sixteen mesons are grouped into a 15-plet and a singlet: 4⊗ 4=15⊕1. (14.3) The weight diagrams for the ground-state pseudoscalar (0−+)a n d vector (1−−) mesons are depicted in Fig. 14.1. The light quark mesons are members of nonets building the middle plane in Fig. 14.1(a) and (b). sD 0D sD–D0K –ππ /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; +K –K(a) sD DD sD−ρ +ρ /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;K(b) *0 K*−*+K*0 D0*D*− *−*+− *+ −cd cu−cs− us− ds− su−sd−ud− uc− sc−dc−0ρω φψJ/uc− sc−dc−−cd cu−cs− +D++ K0us− ds− su−sd− du−du− 0Dη η′ ηcπ0 ud− K0*C IY Figure 14.1: SU(4) weight diagram showing the 16-plets for the pseudoscalar (a) and vector mesons (b) made of the u,d,s, andcquarks as a function of isospin I,c h a r m C, and hypercharge Y=S+B−C 3. The nonets of light mesons occupy the central planes to which the c¯cstates have been added. Isoscalar states with the same JPCwill mix, but mixing between the two light quark isoscalar mesons, and the much heavier charmonium or bottomonium states, are generally assumed to be negligible. In the following, we shall use the generic names afor the I=1 ,Kfor theI=1/2, and fandf/primefor the I= 0 members of the light quark nonets. Thus, the physical isoscalars are mixtures of the SU(3) wave function ψ8andψ1: f/prime=ψ8cosθ−ψ1sinθ, (14.4) f=ψ8sinθ+ψ1cosθ, (14.5) where θis the nonet mixing angle and ψ8=1 √ 6(u¯u+d¯d−2s¯s), (14.6) ψ1=1 √ 3(u¯u+d¯d+s¯s). (14.7) The mixing angle has to be determined experimentally. 14. Quark model 173 Table 14.2: Suggested q qquark-model assignments for some of the observed light mesons. Mesons in bold face are included in the Meson Summary Table. The wave functions fandf/primeare given in the text. The singlet-octet mixing angles from the quadratic and linear mass formulae are also given for the well established nonets. The classiﬁcation of the 0++mesons is tentative and the mixing angle uncertain due to large uncertainties in some of the masses. Also, the f0(1710) and f0(1370) are expected to mix with the f0(1500). The latter is not in this table as it is hard to accommodate in the scalar nonet. The light scalars a0(980), f0(980), and f0(600) are often considered as meson-meson resonances or four-quark states, and are therefore no t included in the table. See the “Note on Scalar Mesons” in the Meson Listings for details and alternative schemes. n2s+1/lscriptJJPC I=1 I=1 2 I=0 I=0 θquad θlin u d, ud,1 √ 2(d d−u u) u s,d s; ds,− us f/prime f [◦][◦] 11S0 0−+ π K η η/prime(958) −11.5−24.6 13S1 1−− ρ(770) K∗(892) φ(1020) ω(782) 38.73 6 .0 11P1 1+− b1(1235) K1B† h1(1380) h1(1170) 13P0 0++ a0(1450) K∗ 0(1430) f0(1710) f0(1370) 13P1 1++ a1(1260) K1A† f1(1420) f1(1285) 13P2 2++ a2(1320) K∗ 2(1430) f/prime 2(1525) f2(1270) 29.62 8 .0 11D2 2−+ π2(1670) K2(1770)† η2(1870) η2(1645) 13D1 1−− ρ(1700) K∗(1680) ω(1650) 13D2 2−− K2(1820) 13D3 3−− ρ3(1690) K∗ 3(1780) φ3(1850) ω3(1670) 32.03 1 .0 13F4 4++ a4(2040) K∗ 4(2045) f4(2050) 13G5 5−− ρ5(2350) 13H6 6++ a6(2450) f6(2510) 21S0 0−+ π(1300) K(1460) η(1475) η(1295) 23S1 1−− ρ(1450) K∗(1410) φ(1680) ω(1420) †The 1+±and 2−±isospin1 2states mix. In particular, the K1AandK1Bare nearly equal (45◦)m i x t u r e so ft h e K1(1270) and K1(1400). The physical vector mesons listed under 13D1and 23S1may be mixtures of 13D1and 23S1,o re v e nh a v eh y b r i dc o m p o n e n t s . Table 14.3: q qquark-model assignments for the observed heavy mesons. Mesons in bold face are included in the Meson Summary Table. n2s+1/lscriptJJPC I=0 I=0 I=1 2 I=0 I=1 2 I=0 I=0 c c b b c u,c d; cu, cd c s; cs b u,b d; bu, bd b s; bs b c; bc 11S0 0−+ ηc(1S) ηb(1S) D D± s B B0 s B± c 13S1 1−− J/ψ(1S) Υ(1S) D∗ D∗± s B∗ B∗s 11P1 1+− hc(1P) D1(2420) Ds1(2536)± 13P0 0++ χc0(1P) χb0(1P) D∗ 0(2400) D∗ s0(2317)±† 13P1 1++ χc1(1P) χb1(1P) Ds1(2460)±† 13P2 2++ χc2(1P) χb2(1P) D∗ 2(2460) Ds2(2573)± 13D1 1−− ψ(3770) 21S0 0−+ ηc(2S) 23S1 1−− ψ(2S) Υ(2S) 23P0,1,20++,1++,2++ χb0,1,2(2P) †The masses of these states are considerably smaller than most theoretical predictions. They have also been considered as four-quark states (See the “Note on Non- q qMesons” at the end of the Meson Listings). The Ds1(2460)±andDs1(2536)±are mixtures of the 1+±states. 174 14. Quark model These mixing relations are often rewritten to exhibit the u¯u+d¯d ands¯scomponents which decouple for the “ideal” mixing angle θi, such that tan θi=1/√ 2( o r θi=35.3◦). Deﬁning α=θ+ 54.7◦,o n e obtains the physical isoscalar in the ﬂavor basis f/prime=1 √ 2(u¯u+d¯d)cosα−s¯ssinα, (14.8) and its orthogonal partner f(replace αbyα–9 0◦). Thus for ideal mixing ( αi=9 0◦), the f/primebecomes pure s¯sand the fpureu¯u+d¯d. The mixing angle θcan be derived from the mass relation tanθ=4mK−ma−3mf/prime 2√ 2(ma−mK), (14.9) which also determines its sign or, alternatively, from tan2θ=4mK−ma−3mf/prime −4mK+ma+3mf. (14.10) Eliminating θfrom these equations leads to the sum rule [1] (mf+mf/prime)(4mK−ma)−3mfmf/prime=8m2 K−8mKma+3m2 a.(14.11) This relation is veriﬁed for the ground-state vector mesons. We identify the φ(1020) with the f/primeand the ω(783) with the f.T h u s φ(1020) = ψ8cosθV−ψ1sinθV, (14.12) ω(782) = ψ8sinθV+ψ1cosθV, (14.13) with the vector mixing angle θV=3 5◦from Eq. (14 .9), very close to ideal mixing. Thus φ(1020) is nearly pure s¯s. For ideal mixing, Eq. (14 .9) and Eq. (14 .10) lead to the relations mK=mf+mf/prime 2,ma=mf, (14.14) which are satisﬁed for the vector mesons. However, for the pseu- doscalar (and scalar mesons), Eq. (14 .11) is satisﬁed only approxi- mately. Then Eq. (14 .9) and Eq. (14 .10) lead to somewhat diﬀerent values for the mixing angle. Identifying the ηwith the f/primeone gets η=ψ8cosθP−ψ1sinθP, (14.15) η/prime=ψ8sinθP+ψ1cosθP. (14.16) Following chiral perturbation theory, the meson masses in the mass formulae (Eq. (14 .9) and Eq. (14 .10)) should be replaced by their squares. Table 14.2 lists the mixing angle θlinfrom Eq. (14 .10) and the corresponding θquadobtained by replacing the meson masses by their squares throughout. The pseudoscalar mixing angle θPcan also be measured by comparing the partial widths for radiative J/ψdecay into a vector and a pseudoscalar [2], radiative φ(1020) decay into ηandη/prime[3], or ¯ppannihilation at rest into a pair of vector and pseudoscalar or into two pseudoscalars [4,5]. One obtains a mixing angle between –10◦ and –20◦. The nonet mixing angles can be measured in γγcollisions, e.g.,f o r the 0−+,0++,a n d2++nonets. In the quark model, the amplitude for the coupling of neutral mesons to two photons is proportional to/summationtext iQ2 i,w h e r e Qiis the charge of the i-th quark. The 2 γpartial width of an isoscalar meson with mass mis then given in terms of the mixing angle αby Γ2γ=C(5 cos α−√ 2s i nα)2m3, (14.17) forf/primeandf(α→α–9 0◦). The coupling Cmay depend on the meson mass. It is often assumed to be a constant in the nonet. For the isovector a, one then ﬁnds Γ 2γ=9Cm3.T h u st h em e m b e r so f an ideally mixed nonet couple to 2 γwith partial widths in the ratios f :f/prime:a= 25 : 2 : 9. For tensor mesons, one ﬁnds from the ratios of the measured 2 γpartial widths for the f2(1270) and f/prime 2(1525) mesons a mixing angle αTof (81±1)◦,o rθT=( 2 7 ±1)◦, in accord with the linear mass formula. For the pseudoscalars, one ﬁnds from the ratiosof partial widths Γ( η /prime→2γ)/Γ(η→2γ) a mixing angle θP= (–18 ± 2)◦, while the ratio Γ( η/prime→2γ)/Γ(π0→2γ)l e a d st o ∼–24◦.S U ( 3 ) breaking eﬀects for pseudoscalars are discussed in Ref. 6.Table 14.4: SU(3) couplings γ2for quarkonium decays as a function of nonet mixing angle α, up to a common multiplicative factor C(φ≡54.7◦+θP). Isospin Decay channel γ2 0 ππ 3c o s2α K K (cosα−√ 2s i nα)2 ηη (cosαcos2φ−√ 2sinαsin2φ)2 ηη/prime 1 2sin22φ(cosα+√ 2sinα)2 1 ηπ 2c o s2φ η/primeπ 2s i n2φ K K 1 1 2 Kπ 3 2 Kη (sinφ−cosφ √ 2)2 Kη/prime (cosφ+sinφ √ 2)2 The partial width for the decay of a scalar or a tensor meson into a pair of pseudoscalar mesons is model-dependent. Following Ref. 7, Γ=C×γ2×|F(q)|2×q. (14.18) Cis a nonet constant, qthe momentum of the decay products, F(q) a form factor, and γ2the SU(3) coupling. The model-dependent form factor may be written as |F(q)|2=q2/lscript×exp(−q2 8β2), (14.19) where /lscriptis the relative angular momentum between the decay products. The decay of a q¯qmeson into a pair of mesons involves the creation of aq¯qpair from the vacuum, and SU(3) symmetry assumes that the matrix elements for the creation of s¯s,u¯u,a n d d¯dpairs are equal. The couplings γ2are given in Table 14.4, and their dependence upon the mixing angle αis shown in Fig. 14.2 for isoscalar decays. The generalization to unequal s¯s,u¯u,a n d d¯dcouplings is given in Ref. 7. An excellent ﬁt to the tensor meson decay widths is obtained assuming SU(3) symmetry, with β/similarequal0.5 GeV/c, θV/similarequal26◦andθP/similarequal-17◦[7]. 0 30 60 90 120 150 1800.00.51.01.52.02.53.0ππ KK ηηηη'γ 2 α [ο] Figure 14.2: SU(3) couplings as a function of mixing angle α for isoscalar decays, up to a common multiplicative factor Cand forθP=−17.3◦. 14. Quark model 175 14.3. Exotic mesons The existence of a light nonet composed of four quarks with masses below 1 GeV was suggested a long time ago [8]. Couplingtwo triplets of light quarks u,d,a n d s, one obtains nine states, of which the six symmetric ( uu, dd, ss, ud +du, us +su, ds +sd)f o r m the six dimensional representation 6, while the three antisymmetric (ud−du, us −su, ds −sd) form the three dimensional representation 3of SU(3): 3⊗3=6⊕¯3. (14.20) Combining with spin and color and requiring antisymmetry, one ﬁnds that the most deeply bound diquark (and hence the lightest) is the one in the 3and spin singlet state. The combination of the diquark with an antidiquark in the 3representation then gives a light nonet of four-quark scalar states. Letting the number of strange quarksdetermine the mass splitting, one obtains a mass inverted spectrum with a light isosinglet ( ud¯u¯d), a medium heavy isodoublet ( e.g.,ud¯s¯d) and a heavy isotriplet ( e.g.,ds¯u¯s) + isosinglet ( e.g.,us¯u¯s). It is then tempting to identify the lightest state with the f 0(600), and the heaviest states with the a0(980), and f0(980). Then the meson with strangeness κ(800) would lie in between. QCD predicts the existence of extra isoscalar mesons. In the pure gauge theory, they contain only gluons, and are called the glueballs.The ground state glueball is predi cted by lattice gauge theories to be 0 ++, the ﬁrst excited state 2++. Errors on the mass predictions are large. From Ref. 10 one obtains 1750 (50) (80) MeV for the mass ofthe lightest 0 ++glueball from quenched QCD. As an example for the glueball mass spectrum, we show in Fig. 14.3 a recent calculation from the quenched lattice [9]. A mass of 1710 MeV is predicted for the ground state, also with an error of about 100 MeV. Earlier work by other groups produced masses at 1650 MeV [11] and 1550 MeV [12](see also [13]). The ﬁrst excited state has a mass of about 2.4 GeV, and the lightest glueball with exotic quantum numbers (2 +−)h a sa mass of about 4 GeV. These calculations assume that the quark masses are inﬁnite (quenched approximation) and neglect q¯qloops. However, both glue andq¯qstates will couple to singlet scalar mesons. Therefore glueballs will mix with nearby q¯qstates of the same quantum numbers. For example, the two isoscalar 0++mesons around 1500 MeV will mix with the pure ground state glueball to generate the observed physical states f0(1370), f0(1500), and f0(1710) [7,14]. Lattice calculations are only beginning to include these eﬀects. Unquenched QCD with a coarse lattice suggests that the mass of the singlet scalar meson is very low [15]. However, in quenched QCD, the mass ofthe 0 ++glueball strongly depends on lattice spacing, and therefore continuum extrapolation cannot be attempted yet in unquenched lattice simulations for ﬂavor-singlet scalar mesons [16]. The existence of three singlet scalar mesons around 1.5 GeV suggests additional degrees of freedom such as glue, since only twomesons are predicted in this mass range. The f 0(1500) [7,14] or, alternatively, the f0(1710) [11], have been proposed as candidates for the scalar glueball, both states having considerable mixing also withthef 0(1370). Other mixing schemes, in particular with the f0(600) and the f0(980), have also been proposed (more details can be found in the “Note on Scalar Mesons” in the Meson Listings and in Ref. 17). Mesons made of q¯qpairs bound by excited gluons g, the hybrid states q¯qg, are also predicted. They should lie in the 1.9 GeV mass region, according to gluon ﬂux tube models [18]. Lattice QCD also predicts the lightest hybrid, an exotic 1−+, at a mass of 1.8 to 1.9 GeV [19]. However, the bag model predicts four nonets, among theman exotic 1 −+around or above 1.4 GeV [20,21]. There are so far two candidates for exotic states with quantum numbers 1−+,t h eπ1(1400) andπ1(1600), which could be hybrids or four-quark states (see the “Note on Non- q¯qMesons” in the 2006 issue of this Review [22] and in Ref. 17). 0 2 4 6 8 10 12 -- +- -+ ++ 0 1 2 3 4 5r0 MG MG (GeV) 0++2++3++ 0-+2-+0+- 1+-2+- 3+-1--2--3-- Copyright (2006) by the American Physical Society.Reprinted with permission from Y. Chen et al, Phys. Rev. D73, 014516 (2006). Figure 14.3: Predicted glueball mass spectrum from the lattice, in quenched approx imation, (from Ref. 9). 14.4. Baryons: qqqstates Baryons are fermions with baryon number B=1 , i.e.,i nt h em o s t general case, they are composed of three quarks plus any number of quark - antiquark pairs. Altho ugh recently some experimental evidence for ( qqqq¯q) pentaquark states has been claimed (see review on Possible Exotic Baryon Resonance), so far all established baryonsare 3-quark ( qqq) conﬁgurations. The color part of their state functions is an SU(3) singlet, a completely antisymmetric state of the three colors. Since the quarks are fermions, the state function must be antisymmetric under interchange of any two equal-mass quarks (up and down quarks in the limit of isospin symmetry). Thus it can bewritten as |qqq/angbracketright A=|color/angbracketrightA×|space, spin, ﬂavor /angbracketrightS, (14.21) where the subscripts SandAindicate symmetry or antisymmetry under interchange of any two equal-mass quarks. Note the contrast with the state function for the three nucleons in3Ho r3He: |NNN /angbracketrightA=|space, spin, isospin /angbracketrightA. (14.22) This diﬀerence has major implications for internal structure, magnetic moments, etc.(For a nice discussion, see Ref. 23.) The “ordinary” baryons are made up of u,d,a n d squarks. The three ﬂavors imply an approximate ﬂavor SU(3), which requires that baryons made of these quarks belong to the multiplets on the right side of 3⊗3⊗3=10S⊕8M⊕8M⊕1A (14.23) (see Sec. 37, on “SU( n) Multiplets and Young Diagrams”). Here the subscripts indicate symmetric, mixed-symmetry, or antisymmetric states under interchange of any two quarks. The 1is audsstate (Λ 1), and the octet contains a similar state (Λ 8). If these have the same spin and parity, they can mix. The mechanism is the same as for the mesons (see above). In the ground state multiplet, the SU(3) ﬂavor singlet Λ1is forbidden by Fermi statistics. Section 36, on “SU(3) Isoscalar Factors and Representation Matrices,” shows how relativedecay rates in, say, 10→8⊗8decays may be calculated. The addition of the cquark to the light quarks extends the ﬂavor symmetry to SU(4). However, due to the large mass of the cquark, this symmetry is much more strongly broken than the SU(3) of thethree light quarks. Figures 14.4(a) and 14.4(b) show the SU(4) baryon multiplets that have as their bottom levels an SU(3) octet, such as the octet that includes the nucl eon, or an SU(3) decuplet, such as the decuplet that includes the ∆(1232). All particles in a given SU(4) multiplet have the same spin and parity. The charmed baryons 176 14. Quark model are discussed in more detail in the “Note on Charmed Baryons” in the Particle Listings. The addition of a bquark extends the ﬂavor symmetry to SU(5); the existence of baryons with t-quarks is very unlikely due to the short lifetime of the top. Ω++ ccc Ξ++ ccΞ+ cc Ω+ cc Σ++ c Ξ+ c Ξ0 c Ω−Ξ0Σ+∆+ ∆0 ∆− Σ− Ξ−∆++(b)Ξ+ cΣ++ c Ξ0n pΞc0(a) ddc dscudc uscuuc uud uus ussdssudd ddsddddssdds ussuusuud uddudssscusc dscuucuccsccdcc Ω+ ccΞ++ ccΞ+ cc Σ0 c uuu Σ0Ξ−Σ− Σ+ Λ,Σ0 udcΣ+ c Λ+ c, cΣ+Ω0 c Σ0 cdcc uccddc udssscscc sssΩ0 c Figure 14.4: SU(4) multiplets of baryons made of u,d,s,a n d cquarks. (a) The 20-plet with an SU(3) octet. (b) The 20-plet with an SU(3) decuplet. For the “ordinary” baryons (no corbquark), ﬂavor and spin may be combined in an approximate ﬂavor-spin SU(6), in which the sixbasic states are d↑,d↓,···,s↓(↑,↓= spin up, down). Then the baryons belong to the multiplets on the right side of 6⊗6⊗6=56 S⊕70M⊕70M⊕20A. (14.24) These SU(6) multiplets decompose into ﬂavor SU(3) multiplets as follows: 56=410⊕28 (14.25a) 70=210⊕48⊕28⊕21 (14.25b) 20=28⊕41, (14.25c) where the superscript (2 S+ 1) gives the net spin Sof the quarks for each particle in the SU(3) multiplet. The JP=1/2+octet containing the nucleon and the JP=3/2+decuplet containing the ∆(1232) together make up the “ground-state” 56-plet, in which the orbital angular momenta between the quark pairs are zero (so that the spatial part of the state function is trivially symmetric). The 70and20 require some excitation of the spatial part of the state function in order to make the overall state function symmetric. States with nonzeroorbital angular momenta are classiﬁed in SU(6) ⊗O(3) supermultiplets. It is useful to classify the baryons into bands that have the same number N of quanta of excitation. Each band consists of a number of supermultiplets, speciﬁed by ( D,L P N), where Dis the dimensionality of the SU(6) representation, Lis the total quark orbital angular momentum, and Pis the total parity. Supermultiplets contained in bands up to N = 12 are given in Ref. 25. The N = 0 band,which contains the nucleon and ∆(1232), consists only of the (56,0+ 0) supermultiplet. The N = 1 band consists only of the (70,1− 1) multiplet and contains the negative-parity baryons with masses below about 1.9 GeV. The N = 2 band contains ﬁve supermultiplets: (56,0+ 2), (70,0+2), (56,2+ 2), (70,2+2), and (20,1+2). Table 14.5: Nand∆states in the N=0,1,2 harmonic oscillator bands. LPdenotes angular momentum and parity, Sthe three- quark spin and ’sym’=A,S,M the symmetry of the spatial wavefunction. NsymLPSN (I=1/2) ∆(I=3/2) 2A 1+1/2 1/2+3/2+ 2M 2+3/2 1/2+3/2+5/2+7/2+ 2M 2+1/2 3/2+5/2+3/2+5/2+ 2M 0+3/2 3/2+ 2M 0+1/2 1/2+1/2+ 2S 2+3/2 1/2+3/2+5/2+7/2+ 2S 2+1/2 3/2+5/2+ 2S 0+3/2 3/2+ 2S 0+1/2 1/2+ 1M 1−3/2 1/2−3/2−5/2− 1M 1−1/2 1/2−3/2−1/2−3/2− 0S 0+3/2 3/2+ 0S 0+1/2 1/2+ Table 14.6: Quark-model assignments for some of the known baryons in terms of a ﬂavor-spin SU(6) basis. Only the dominant representation is listed. Assignments for several states, especiallyfor the Λ(1810), Λ(2350), Ξ(1820), and Ξ(2030), are merely educated guesses. For assignments of the charmed baryons, see the “Note on Charmed Baryons” in the Particle Listings. JP(D,LP N)S Octet members Singlets 1/2+(56,0+ 0) 1/2 N(939) Λ(1116) Σ(1193) Ξ(1318) 1/2+(56,0+ 2) 1/2 N(1440) Λ(1600) Σ(1660) Ξ(?) 1/2−(70,1− 1) 1/2 N(1535) Λ(1670) Σ(1620) Ξ(?) Λ(1405) 3/2−(70,1− 1) 1/2 N(1520) Λ(1690) Σ(1670) Ξ(1820) Λ(1520) 1/2−(70,1− 1) 3/2 N(1650) Λ(1800) Σ(1750) Ξ(?) 3/2−(70,1− 1) 3/2 N(1700) Λ(?) Σ(?) Ξ(?) 5/2−(70,1− 1) 3/2 N(1675) Λ(1830) Σ(1775) Ξ(?) 1/2+(70,0+ 2) 1/2 N(1710) Λ(1810) Σ(1880) Ξ(?) Λ(?) 3/2+(56,2+ 2) 1/2 N(1720) Λ(1890) Σ(?) Ξ(?) 5/2+(56,2+ 2) 1/2 N(1680) Λ(1820) Σ(1915) Ξ(2030) 7/2−(70,3− 3) 1/2 N(2190) Λ(?) Σ(?) Ξ(?) Λ(2100) 9/2−(70,3− 3) 3/2 N(2250) Λ(?) Σ(?) Ξ(?) 9/2+(56,4+ 4) 1/2 N(2220) Λ(2350) Σ(?) Ξ(?) Decuplet members 3/2+(56,0+ 0) 3/2 ∆(1232) Σ(1385) Ξ(1530) Ω(1672) 3/2+(56,0+ 2) 3/2 ∆(1600) Σ(?) Ξ(?) Ω(?) 1/2−(70,1− 1) 1/2 ∆(1620) Σ(?) Ξ(?) Ω(?) 3/2−(70,1− 1) 1/2 ∆(1700) Σ(?) Ξ(?) Ω(?) 5/2+(56,2+ 2) 3/2 ∆(1905) Σ(?) Ξ(?) Ω(?) 7/2+(56,2+ 2) 3/2 ∆(1950) Σ(2030) Ξ(?) Ω(?) 11/2+(56,4+ 4) 3/2 ∆(2420) Σ(?) Ξ(?) Ω(?) 14. Quark model 177 The wave functions of the non-strange baryons in the harmonic oscillator basis are often labeled by |X2S+1LπJP/angbracketright,w h e r e S,L,J,P are as above, X=Nor∆,a n d π=S, MorAdenotes the symmetry of the spatial wave function. The possible states for the bands with N=0,1,2 are given in Table 14.5. In Table 14.6, quark-model assignments are given for many of the established baryons whose SU(6) ⊗O(3) compositions are relatively unmixed. One must, however, keep in mind that apart from the mixing of the Λsinglet and octet states, states with same JPbut diﬀerent L,Scombinations can also mix. In the quark model with one-gluon exchange motivated interactions, the size of the mixing is determined by the relative strength of the tensor term with respect to the contact term (see below). The mixing is more important for the decay patterns of the states than for their positions. An example are the lowest lying (70 ,1− 1) states with JP=1/2−and 3/2−.T h e physical states are: |S11(1535) /angbracketright=c o s ( ΘS)|N2PM1/2−/angbracketright−sin(ΘS)|N4PM1/2−/angbracketright(14.26) |D13(1520) /angbracketright=c o s ( ΘD)|N2PM3/2−/angbracketright−sin(Θ)D|N4PM3/2−/angbracketright(14.27) and the orthogonal combinations for S 11(1650) and D 13(1700). The mixing is large for the JP=1/2−states ( ΘS≈-32o), but small for the JP=3/2−states ( ΘD≈+6o) [26,29]. All baryons of the ground state multiplets are known. Many of their properties (masses, magnetic moments etc.) are in good agreement with the most basic versions of the quark model, including harmonic (or linear) conﬁnement and a spin-spin interaction, which isresponsible for the octet - decuplet mass shifts. 10001200140016001800200022002400 P11(939)P11(1440)D13(1520)S11(1535)S11(1650)D15(1675)F15(1680)D13(1700)P11(1710)P13(1720)P13(1900)F17(1990)F15(2000)D13(2080)S11(2090)P11(2100)G17(2190)D15(2200)H19(2220)G19(2250) P33(1232)P33(1600)S31(1620)D33(1700)P31(1750)S31(1900)F35(1905)P31(1910)P33(1920)D35(1930)D33(1940)F37(1950)F35(2000)S31(2150)H39(2300)D35(2350)F37(2390)H3,11(2420)Mass/(MeV/c2) N(I=1/2) ∆(I=3/2) exp exp QM QM Figure 14.5: Excitation spectrum of the nucleon. Compared are the positions of the excited states identiﬁed in experiment, to those predicted by a modern quark model calculation. Left hand side: isospin I=1/2N-states, right hand side: isospin I=3/2∆-states. Experimental: (columns labeled ’exp’), three- and four-star states are indicated by full lines (two-star dashed lines, one-star dotted lines). At the very left and right of the ﬁgure, the spectroscopic notation of these states is given. Quark model [27]: (columns labeled ’QM’), all states for the N=1,2bands, low-lying states for the N=3,4,5 bands. Full lines: at least tentative assignment to observed states, dashed lines: so far no observed counterparts. Many of the assignments betweenpredicted and observed states are highly tentative. The situation for the excited states is much less clear. There are two main problems which are illustrated in Fig. 14.5, where theexperimentally observed exci tation spectrum of the nucleon ( Nand ∆resonances) is compared to the results of a typical quark model calculation [27]. Many more states are predicted than observed, but on the other hand, states with certain quantum numbers appear in the spectrum at excitation energies much lower than predicted. Upto an excitation energy of 2.4 GeV, about 45 Nstates are predicted, but only 12 are established (four- or three-star; see Note on Nand ∆Resonances for the rating of the status of resonances) and 7 are tentative (two- or one-star). Even for the N=1,2 bands, up to now only half of the predicted states have been observed. This has been known for a long time as the ‘missing resonance’ problem [26]. Onthe other hand, the lowest states from the N=2 band, the P 11(1440), and the P 33(1600), appear lower than the negative parity states from the N=1 band, and much lower than predicted by most models. Alsonegative parity ∆states from the N=3 band (S 31(1900), D 33(1940), and D 35(1930)) are too low in energy. Part of the problem could be experimental. Among the negative parity ∆states, only the D 35has three stars and the uncertainty in the position of the P 33(1600) is large (1550 - 1700 MeV). For the missing resonance problem, selection rulescould play a role [26]. The states are broad and overlapping, and most studies of baryon resonances have been done with pion-induced reactions, so that there is bias in the database against resonances, which couple only weakly to the Nπchannel. Quark model predictions for the couplings to other hadronic channels and to photons are givenin Ref. 27. A large experimental eﬀort is ongoing at several electron accelerators to study the baryon r esonance spectrum with real and virtual photon-induced meson production reactions. This includes thesearch for as-yet-unobserved states, as well as detailed studies of the properties of the low lying states ( decay patterns, electromagnetic couplings, magnetic moments, etc.) (see Ref. 28 for recent reviews). In quark models, the number of exc ited states is determined by the eﬀective degrees of freedom, while th eir ordering and decay properties are related to the residual qua rk - quark interaction. A recent overview of quark models for baryons is given in Ref. 29. The eﬀective degrees of freedom in the standard nonrelativistic quark model are three equivalent valence quarks with one-gluon exchange-motivated, ﬂavor-independent color-magnetic interactions. A diﬀerent class ofmodels uses interactions which give rise to a quark - diquark clustering of the baryons (for a review see Ref. 30). If there is a tightly bound diquark, only two degrees of freedom are available at low energies, and thus fewer states are predicted. Further more, selection rules in the decay pattern may arise from the quantum numbers of the diquark. More states are predicted by collect ive models of the baryon like the algebraic approach in Ref. 31. In this approach, the quantum numbers of the valence quarks are distributed over a Y-shaped string-likeconﬁguration, and additional states arise e.g., from vibrations of the strings. More states are also predict ed in the framework of ﬂux-tube models (see Ref. 32), which are motivated by lattice QCD. In addition to the quark degrees of freedom, ﬂux-tubes responsible for the conﬁnement of the quarks are considered as degrees of freedom.These models include hybrid baryons containing explicit excitations of the gluon ﬁelds. However, since all half integral J Pquantum numbers are possible for ordinary baryons, such ‘exotics’ will be very hard toidentify, and probably always mix with ordinary states. So far, the experimentally observed number of states is still far lower even than predicted by the quark–diquark models. 14.5. Dynamics Many speciﬁc quark models exist, but most contain a similar basic set of dynamical ingredients. These include: i) A conﬁning interaction, which is generally spin-independent ( e.g., harmonic oscillator or linear conﬁnement); ii) Diﬀerent types of spin-dependent interactions: a) commonly used is a color-magnetic ﬂavor-independent interaction modeled after the eﬀects of gluon exchange in QCD (see e.g., Ref. 34). For example, in the S-wave states, there is a spin-spin hyperﬁne interaction of the form HHF=−αSM/summationdisplay i>j(−→σλa)i(−→σλa)j, (14.28) where Mis a constant with units of energy, λa(a=1,···,8,) is the set of SU(3) unitary sp in matrices, deﬁned in Sec. 36, on “SU(3) Isoscalar Factors and Representation Matrices,” and the sum runs over constituent quarks or antiquarks. Spin-orbit interactions, although allowed, seem to be small in general, but a 178 14. Quark model tensor term is responsible for the mixing of states with the same JPbut diﬀerent L,Scombinations. b) other approaches include ﬂavor-dependent short-range quark forces from instanton eﬀects (see e.g., Ref. 35). This interaction acts only on scalar, isoscalar pairs of quarks in a relative S-wave state: /angbracketleftq2;S,L,T |W|q2;S,L,T /angbracketright=−4gδS,0δL,0δI,0W (14.29) where Wis the radial matrix element of the contact interaction. c) a rather diﬀerent and controversially discussed approach is based on ﬂavor-dependent spin-spin forces arising from one-boson exchange. The interaction term is of the form: HHF∝/summationdisplay i<jV(−→rij)λF i·λF j−→σi·−→σj (14.30) where the λF iare in ﬂavor space (see e.g.,R e f .3 6 ) . iii) A strange quark mass somewhat larger than the up and down quark masses, in order to split the SU(3) multiplets; iv) In the case of spin-spin interactions (iia,c), a ﬂavor-symmetric interaction for mixing q qconﬁgurations of diﬀerent ﬂavors ( e.g., u u↔d d↔s s),in isoscalar channels, so as to reproduce e.g.,t h e η-η/primeandω-Φmesons. These ingredients provide the basic mechanisms that determine the hadron spectrum in the standard quark model.* 14.6. Lattice Calculations of Hadronic Spectroscopy Lattice calculations predict the spectrum of bound states in QCD from ﬁrst principles, beginning with the Lagrangian of full QCD or of various approximations to it. This is typically done using the Euclidean path integral formulation of quantum ﬁeld theory, where the analog of a partition function for a ﬁeld theory containing somegeneric ﬁelds φ(x), with action S(φ), is Z=/integraldisplay [dφ]e xp(−S(φ)). (14.31) The expectation value of any observable Ois /angbracketleftO/angbracketright=1 Z/integraldisplay [dφ]O(φ)exp(−S(φ)). (14.32) The theory is regulated by intr oducing a space-time lattice, with lattice spacing a. This converts the functional integral Eq. (14 .31) into an ordinary integral (of very large dimensionality). The integral is replaced by a Monte Carlo sampling over an ensemble of conﬁgurations of ﬁeld variables, using an algorithm which insures that a ﬁeld conﬁguration is present in the ensemble with a probability proportional to exp( −S(φj)). Then ensemble averages become sample averages, /angbracketleftO/angbracketright=1 NN/summationdisplay j=1O(φj). (14.33) This is all quite similar to the kind of Monte Carlo simulation done by experiments, except that the ense mbles of ﬁeld conﬁgurations are created sequentially, as a so-called “Markov chain.” In QCD, the ﬁeld variables correspond to gauge ﬁelds and quark ﬁelds. In a lattice calculation, the lattice spacing (which serves as an ultraviolet cutoﬀ) and the (current) quark masses are inputs;hadron masses and other observables are predicted as a function of those masses. The lattice spacing is unphysical, and it is necessary to extrapolate to the limit of zero lattice spacing. Lattice predictions are for dimensionless ratios of dimensionful parameters (like mass ratios), and predictions of dimensionful quantities require using oneexperimental input to set the scale. Interpolation or extrapolation of * However, recently, in a radically diﬀerent approach [33], it has been suggested that most baryon an d meson resonances can be gener- ated by chiral coupled-channel dynamics.lattice results in the light quark masses involves formulas of chiral perturbation theory. For conventional hadronic states, lattice calculations use the quark model to construct operators, which are taken as interpolating ﬁelds.This does not mean that the hadronic states have minimal quark content: the operators create multi-quark states with particular quantum numbers, but they are connected by quark propagators which include all eﬀects of relativity, and could include the eﬀects of virtual quark-antiquark pairs in the vacuum. Constituent gluons do not appear naturally in lattice calculations; instead, gauge ﬁelds appear as link variables, which allow color to be parallel transported across the lattice in a gauge covariant way.Calculations of glueballs on the lattice use interpolating ﬁelds of the form O j∼expi/contintegraltext/vectorA·/vectordlintegrated about some path. The ﬁelds look like closed tubes of chromoelectric and chromomagnetic ﬂux.Calculations of exotics are done with interpolating ﬁelds involving quark and antiquark creation operators joined by ﬂux tubes. Calculations with heavy quarks typically use Non-Relativistic QCD (NRQCD) or Heavy Quark Eﬀectiv e Theory (HQET), systematic expansions of the QCD Lagrangian in powers of the heavy quark velocity, or the inverse heavy quark mass. Terms in the Lagrangian have obvious quark model analogs, but are derived directly from QCD. The heavy quark potential is a derived quantity, measured in simulations. Lattice calculations are as speci alized as the experiments which produce the data in this book, and it is not easy to give a blanketanswer to the question: “How well can lattice calculations predict any speciﬁc quantity?” However, let us try: The cleanest lattice predicti ons come from measurements of processes in which there is only one particle in the simulation volume. These quantities include masses of hadrons, simple decay constants, like pseudoscalar meson decay constants, and semileptonic form factors (such as the ones appropriate to B→Dlν,Klν,πlν). The cleanest predictions for masses are for states which have narrow decay widthsand are far below any thresholds to open channels, since the eﬀects of ﬁnal state interactions are not yet under complete control on the lattice. “Diﬃcult” states for the quark model (such as exotics) arealso diﬃcult for the lattice because of the lack of simple operators which couple well to them. Technica l issues presently prevent lattice practitioners from directly computing matrix elements for weak decays with more than one strongly interacting particle in the ﬁnal state. Good-quality modern lattice calculations will present multi-part error budgets with their predictions. Users are advised to read them carefully! A small part of the uncertainty is statistical, from sample size. Typically, the quoted st atistical uncertainty includes uncertainty from a ﬁt: it is rare that a simulation measures one global quantity which is the desired observable. Simulations which include virtual quark-antiquark pairs (also known as “dynamicalquarks” or “sea quarks”) are typically done at mass values heavier than the experimental ones, and it is necessary to extrapolate in the quark mass. They are always done at nonzero lattice spacing, and so it is necessary to extrapolate to zero lattice spacing. Some theoretical input is needed to do this. Much of the uncertainty in theseextrapolations is systematic, from the choice of ﬁtting function. Other systematics include the number of ﬂavors of dynamical quarks actually simulated, and technical issues with how these dynamical quarks are included. The particular choice of a ﬁducial mass (to normalize other predictions) is not standardized; there are many possible choices, eachwith its own set of strengths and w eaknesses, and determining it usually requires a second lattice simu lation from that used to calculate the quantity under consideration. A systematic of major historical interest is the “quenched approximation,” in which dynamical quarks are simply left out of the simulation. This was done because the addition of these virtual pairspresented an expensive computationa l problem. No generally-accepted methodology has ever allowed one to correct for quenching eﬀects, short of redoing all calculation s with dynamical quarks. Recent advances in algorithms and computer hardware have rendered it obsolete. Of course, there is much more to lattice calculations besides spectroscopy; please refer to the mini-review on Quark Masses in the Quarks section of the Listings for more lattice-based phenomenology. 14. Quark model 179 Mass (GeV) Figure 14.6: A recent calculation of spectroscopy with dynamical u,d,a n d squarks. The pion and kaon ﬁx the light quark masses. Only the mass splittings relative to the 1 Sstates in the heavy quark sectors are shown. The Υ1P−1Ssplitting sets the overall energy scale. We conclude with a few “represent ative” pictures of spectroscopy from recent state-of-the-art simulat ions. They illustrate (better than any discussion) the size of lattice uncertainties. A recent calculation of spect roscopy with dynamical u,d,a n d s quarks is shown in Fig. 14.6. The pion and kaon masses are used to set the light quark masses. The Υ1P−1Ssplitting is used to set the lattice spacing or equivalently, the overall energy scale in the lattice calculation. This is an updated ﬁgure from Ref. 37, using results fromRef. 38 and Ref. 39 (D. Toussaint, private communication). 9.4 9.6 9.8 10 10.2 10.4 10.6Mass (GeV) 1S2S3S 1P2P 1D Experiment Quenched Unquenched Figure 14.7: TheΥspectrum of radial and orbital levels (adapted from Ref. 40). Closed and open symbols are fromcoarse and ﬁne lattices (lattice spacing 0.12 and 0.086 fm) respectively. Squares and triangles denote unquenched and quenched results respectively. Lines represent experiment. Fig. 14.7 shows Upsilon ( b¯b) spectroscopy from Ref. 40. The calculation uses a discretization of nonrelativistic QCD for its heavy quarks, and includes three ﬂavors of light dynamical fermions. Quenched data are also shown for comparison.References: 1. J. Schwinger, Phys. Rev. Lett. 12, 237 (1964). 2. A. Bramon et al., Phys. Lett. B403 , 339 (1997). 3. A. Aloisio et al., Phys. 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D70, 094505 (2004) [arXiv:hep-lat/0407028 ]. 38. C. T. H. Davies et al. [HPQCD Collaboration], Phys. Rev. Lett. 92, 022001 (2004) [ arXiv:hep-lat/0304004] . 39. M. Wingate et al., Phys. Rev. Lett. 92, 162001 (2004) [arXiv:hep-ph/0311130 ]. 40. A. Gray et al.,P h y s .R e v .D 72, 094507 (2005) [ arXiv:hep- lat/0507013] . 180 15. Grand Uniﬁed Theories 15. GRAND UNIFIED THEORIES Revised October 2005 by S. Raby (Ohio State University). 15.1. Grand Uniﬁcation 15.1.1. Standard Model: An Introduction : In spite of all the successes of the Standard Model [SM], it is unlikely to be the ﬁnal theory. It leaves many unanswered questions. Why the local gauge interactions SU(3) C×SU(2) L×U(1) Y,a n dw h y3 families of quarks and leptons? Moreover, why does one family consist of the states [ Q,uc,dc;L,ec] transforming as [(3 ,2,1/3),(¯3,1,−4/3), (¯3,1,2/3); (1,2,−1),(1,1,2)], where Q=(u,d), and L=(ν,e)a r e SU(2) Ldoublets, and uc,dc,ecare charge conjugate SU(2) Lsinglet ﬁelds with the U(1) Yquantum numbers given? [We use the convention that electric charge QEM=T3L+Y/2 and all ﬁelds are left-handed.] Note the SM gauge interactions of quarks and leptons are completely ﬁxed by their gauge charges. Thus, if we understood the origin ofthis charge quantization, we would also understand why there are no fractionally charged hadrons. Finally, what is the origin of quark and lepton masses, or the apparent hierarchy of family masses and quark mixing angles? Perhaps if we understood this, we would also know the origin of CPviolation, the solution to the strong CPproblem, the origin of the cosmological matter-antimatter asymmetry, or the nature of dark matter. The SM has 19 arbitrary parameters; their values are chosen to ﬁt the data. Three arbitrary gauge couplings: g 3,g ,g/prime(where g, g/primeare the SU(2) L,U ( 1 ) Ycouplings, respectively) or equivalently, αs=(g2 3/4π),αEM=(e2/4π)(e=gsinθW), and sin2θW= (g/prime)2/(g2+(g/prime)2). In addition, there are 13 parameters associated with the 9 charged fermion masses and the four mixing angles in the CKM matrix. The remaining 3 parameters are v, λ[the Higgs VEV (vacuum expectation value) and quartic coupling] (or equivalently, MZ,m0 h), and the QCD θparameter. In addition, data from neutrino oscillation experiments provide convincing evidence for neutrino masses. With 3light Majorana neutrinos, there are at least 9 additional parameters in the neutrino sector; 3 masses, 3 mixing angles and 3 phases. In summary, the SM has too many arbitrary parameters, and leaves opentoo many unresolved questions to be considered complete. These are the problems which grand uniﬁed theories hope to address. 15.1.2. Charge Quantization : In the Standard Model, quarks and leptons are on an equal footing; both fundamental particles without substructure. It isnow clear that they may be two faces of the same coin; uniﬁed, for example, by extending QCD (or SU(3) C) to include leptons as the fourth color, SU(4) C[1]. The complete Pati-Salam gauge group is SU(4) C×SU(2) L×SU(2) R, with the states of one family [( Q,L),(Qc,Lc)] transforming as [(4 ,2,1),(¯4,1,¯2)], where Qc=(dc,uc),Lc=(ec,νc) are doublets under SU(2) R. Electric charge is now given by the relation QEM=T3L+T3R+1/2(B–L), and SU(4) Ccontains the subgroup SU(3) C×(B–L)w h e r e B(L)i s baryon (lepton) number. Note νchas no SM quantum numbers and is thus completely “sterile.” It is introduced to complete the SU(2) R lepton doublet. This additional state is desirable when consideringneutrino masses. Although quarks and leptons are uniﬁed with the states of one family forming two irreducible representations of the gauge group, there are still 3 independent gauge couplings (two if one also imposes parity, i.e.,L↔Rsymmetry). As a result, the three low-energy gauge couplings are still independent arbitrary parameters. Thisdiﬃculty is resolved by embedding the SM gauge group into the simple uniﬁed gauge group, Georgi-Glashow SU(5), with one universal gauge coupling α Gdeﬁned at the grand uniﬁcation scale MG[2]. Quarks and leptons still sit in two irreducible representations, as before, with a10=[Q,uc,ec]a n d ¯5=[dc,L]. Nevertheless, the three low energy gauge couplings are now determined in terms of two independent parameters : αGandMG. Hence, there is one prediction. In order to break the electroweak symmetry at the weak scale and give mass to quarks and leptons, Higgs doublets are needed which can sit in either a 5Hor¯5H. The additional 3 states are color triplet Higgs scalars. The couplings of these color triplets violate baryon and lepton number, and nucleons decay via the exchange of a singlecolor triplet Higgs scalar. Hence, in order not to violently disagree with the non-observation of nucleo n decay, their mass must be greater than∼1010–11GeV. Moreover, in supersy mmetric GUTs, in order to cancel anomalies, as well as give mass to both up and down quarks,both Higgs multiplets 5 H,¯5Hare required. As we shall discuss later, nucleon decay now constrains the color triplet Higgs states in a SUSY GUT to have mass signiﬁcantly greater than MG. Complete uniﬁcation is possible with the symmetry group SO(10), with one universal gauge coupling αG, and one family of quarks and leptons sitting in the 16-dimensional-spinor representation16=[10+¯5+1] [3]. The SU(5) singlet 1is identiﬁed with ν c.I n Table 15.1 we present the states of one family of quarks and leptons, as they appear in the 16. It is an amazing and perhaps even profound fact that all the states of a single family of quarks and leptons can be represented digitally as a set of 5 zeros and/or ones or equivalently as the tensor product of 5 “spin” 1/2 states with ±=|±1 2>and with the condition that we have an even number of |−>spins. The ﬁrst three “spins” correspond to SU(3) Ccolor quantum numbers, while the last two are SU(2) Lweak quantum numbers. In fact, an SU(3) Crotation just raises one color index and lowers another, thereby changing colors {r, b, y }. Similarly an SU(2) Lrotation raises one weak index and lowers another, thereby ﬂipping the weak isospin from up to down or vice versa. In this representation, weak hypercharge Yis given by t h es i m p l er e l a t i o n Y=2/3(/summationtextcolor spins)–(/summationtextweak spins). SU(5) rotations [not in the Standard Model] then raise (or lower) a color index, while at the same time lowering (or raising) a weak index.It is easy to see that such rotations can mix the states {Q, u c,ec} and{dc,L}among themselves, and νcis a singlet. The new SO(10) rotations [not in SU(5)] are then given by either raising or lowering any two spins. For example, by lowering the two weak indices, νc rotates into ec,e t c . Table 15.1: The quantum numbers of the 16dimensional representation of SO(10). State Y Color Weak νc0 +++ + + ec2 +++ −− ur 1/3 −++ + − dr 1/3 −++ −+ ub 1/3+ −++ − db 1/3+ −+ −+ uy 1/3+ + − +− dy 1/3+ + −− + uc r−4/3+ −− ++ uc b−4/3−+− ++ uc y−4/3−−++ + dc r2/3+ −− − − dc b2/3 −+−− − dc y2/3 −−+ −− ν −1 −−− +− e −1 −−− − + SO(10) has two inequivalent maximal breaking patterns: SO(10) → SU(5) ×U(1) Xand SO(10) →SU(4) C×SU(2) L×SU(2) R.I nt h e ﬁrst case, we obtain Georgi-Glashow SU(5) if QEMis given in terms of SU(5) generators alone, or so-called ﬂipped SU(5) [4] ifQ EMis partly in U(1) X. In the latter case, we have the Pati-Salam symmetry. If SO(10) breaks directly to the SM at MG,t h e nw e retain the prediction for gauge coupling uniﬁcation. However, morepossibilities for breaking (hence more breaking scales and more parameters) are available in SO(10) . Nevertheless with one breaking pattern SO(10) →SU(5) →SM, where the last breaking scale is M G, the predictions from gauge coupling uniﬁcation are preserved. The Higgs multiplets in minimal SO(10) are contained in the fundamental 15. Grand Uniﬁed Theories 181 10H=[5H,¯5H] representation. Note, only in SO(10) does the gauge symmetry distinguish quark and lepton multiplets from Higgs multiplets. Finally, larger symmetry groups have been considered. For example, E(6) has a fundamental representation 27, which under SO(10) transforms as a [ 16+10+1]. The breaking pattern E(6)→SU(3) C×SU(3) L×SU(3) Ris also possible. With the additional permutation symmetry Z(3) interchanging the three SU(3)s, we obtain so-called “triniﬁcation [5], ” with a universal gauge coupling. The latter breaking pattern has been used inphenomenological analyses of the heterotic string [6]. However, in larger symmetry groups, such as E(6),SU(6) ,etc.,t h e r ea r en o w many more states which have not b een observed and must be removed from the eﬀective low-energy theory. In particular, three families of 27si nE(6) contain three Higgs type multiplets transforming as 10s of SO(10). This makes these larger symmetry groups unattractive starting points for model building. 15.1.3. String Theory and Orbifold GUTs : Orbifold compactiﬁcation of the he terotic string [7–9], and recent ﬁeld theoretic constructions known as orbifold GUTs [10], contain grand uniﬁed symmetries realized in 5 and 6 dimensions. However, upon compactifying all but four of these extra dimensions, only theMSSM is recovered as a symmetry of the eﬀective four dimensional ﬁeld theory. 1These theories can retain many of the nice features of four dimensional SUSY GUTs, such as charge quantization, gaugecoupling uniﬁcation and sometimes even Yukawa uniﬁcation; while at the same time resolving some of the diﬃculties of 4d GUTs, in particular problems with unwieldy Higgs sectors necessary for spontaneously breaking the GUT symmetry, problems with doublet- triplet Higgs splitting or rapid proton decay. We will comment furtheron the corrections to the four dimensional GUT picture due to orbifold GUTs in the following sections. 15.1.4. Gauge coupling uniﬁcation : The biggest paradox of grand uniﬁcation is to understand how it is possible to have a universal gauge coupling g Gin a grand uniﬁed theory [GUT], and yet have three unequal gauge couplings at the weak scale with g3>g>g/prime. The solution is given in terms of the concept of an eﬀective ﬁeld theory [EFT] [16]. The GUT symmetry is spontaneously broken at the scale MG,a n da l lp a r t i c l e s not in the SM obtain mass of order MG. When calculating Green’s functions with external energies E/greatermuchMG, we can neglect the mass of all particles in the loop and hence all particles contribute tothe renormalization group running of the universal gauge coupling. However, for E/lessmuchM G, one can consider an eﬀective ﬁeld theory including only the states with mass <E/lessmuchMG. The gauge symmetry of the EFT is SU(3) C×SU(2) L×U(1) Y, and the three gauge couplings renormalize independently. The states of the EFT include only those of the SM; 12 gauge bosons, 3 families of quarks and leptons, and one 1Also, in recent years there has been a great deal of progress in con- structing three and four family models in Type IIA string theory with intersecting D6 branes [11]. Although these models can incorporate SU(5) or a Pati-Salam symmetry group in four dimensions, they typi-cally have problems with gauge coupling uniﬁcation. In the former case this is due to charged exotics which aﬀect the RG running, while in the latter case the SU(4) ×SU(2) L×SU(2) Rsymmetry never uniﬁes. Note, heterotic string theory models als o exist whose low energy eﬀective 4d ﬁeld theory is a SUSY GUT [12]. These models have all the virtuesand problems of 4d GUTs. Finally, many heterotic string models have been constructed with the standard model gauge symmetry in 4d and no intermediate GUT symmetry in l ess than 10d. Recently some min- imal 3 family supersymmetric models have been constructed [13,14]. These theories may retain some of the symmetry relations of GUTs, however the uniﬁcation scale would typically be the string scale, of or-der 5×10 17GeV, which is inconsistent with low energy data. A way out of this problem was discovered in the context of the strongly cou- pled heterotic string, deﬁned in an eﬀective 11 dimensions [15]. In this case the 4d Planck scale (which controls the value of the string scale) now uniﬁes with the GUT scale.or more Higgs doublets. At MG, the two eﬀective theories [the GUT itself is most likely the EFT of a more fundamental theory deﬁned at a higher scale] must give identical results; hence we have the boundary conditions g3=g2=g1≡gG, where at any scale µ<M G,w eh a v e g2≡gandg1=/radicalbig 5/3g/prime. Then using two low-energy couplings, such asαs(MZ),αEM(MZ), the two independent parameters αG,MG can be ﬁxed. The third gauge coupling, sin2θWin this case, is then predicted. This was the procedure up until about 1991 [17,18]. Subsequently, the uncertainties in sin2θWwere reduced tenfold. Since then, αEM(MZ),sin2θWhave been used as input to predict αG,MG, andαs(MZ) [19]. We emphasize that the above boundary condition is only valid when using one-loop-renormalization group [RG] running. With precision electroweak data, however, it is necessary to use two-loop-RG running.Hence, one must include one-loop-threshold corrections to gauge coupling boundary conditions at both the weak and GUT scales. In this case, it is always possible to deﬁne the GUT scale as the point where α 1(MG)=α2(MG)≡˜αGandα3(MG)=˜αG(1 +/epsilon13). The threshold correction /epsilon13is a logarithmic function of all states with mass of order MGand ˜αG=αG+∆ ,w h e r e αGis the GUT coupling constant above MG, and ∆ is a one-loop-thr eshold correction. To the extent that gauge coupling uniﬁcation is perturbative, the GUTthreshold corrections are small and c alculable. This presumes that the GUT scale is suﬃciently below the Planck scale or any other strong coupling extension of the GUT, such as a strongly coupled string theory. Supersymmetric grand uniﬁed theories [SUSY GUTs] are an extension of non-SUSY GUTs [20]. The key diﬀerence between SUSY GUTs and non-SUSY GUTs is the lo w-energy eﬀective theory. The low-energy eﬀective ﬁeld theory i n a SUSY GUT is assumed to satisfy N= 1 supersymmetry down to scale s of order the weak scale, in addition to the SM gauge symmetry. Hence, the spectrum includes allthe SM states, plus their supersymmetric partners. It also includes one pair (or more) of Higgs doublets; one to give mass to up-type quarks, and the other to down-type quarks and charged leptons. Two doublets with opposite hypercharge Yare also needed to cancel fermionic triangle anomalies. Finally, it is important to recognizethat a low-energy SUSY-breaking scale (the scale at which the SUSY partners of SM particles obtain mass) is necessary to solve the gauge hierarchy problem. Simple non-SUSY SU(5) is ruled out, initially by the increased accuracy in the measurement of sin 2θW, and by early bounds on the proton lifetime (see below) [18]. However, by now LEP data [19] has conclusively shown that SUSY GUTs is the new Standard Model; by which we mean the theory used to guide the search for new physics beyond the present SM (see Fig. 15.1). SUSY extensions of the SM have the property that their eﬀects decouple as the eﬀectiveSUSY-breaking scale is increased. Any theory beyond the SM must have this property simply because the SM works so well. However, the SUSY-breaking scale cannot be increased with impunity, since thiswould reintroduce a gauge hierarchy problem. Unfortunately there is no clear-cut answer to the questi on, “When is the SUSY-breaking scale too high?” A conservative bound would suggest that the third generation squarks and sleptons must be lighter than about 1 TeV, in order that the one-loop corrections to the Higgs mass from Yukawainteractions remain of order the Higgs mass bound itself. At present, gauge coupling uniﬁcation within SUSY GUTs works extremely well. Exact uniﬁcation at M G, with two-loop-RG running from MGtoMZ, and one-loop-threshold corrections at the weak scale, ﬁts to within 3 σof the present precise low-energy data. A small threshold correction at MG(/epsilon13∼−3t o−4%) is suﬃcient to ﬁt the low-energy data precisely [22–24].2This may be compared to non-SUSY GUTs, where the ﬁt misses by ∼12σ, and a precise 2This result implicitly assumes universal GUT boundary conditions for soft SUSY-breaking parameters at MG. In the simplest case, we have a universal gaugino mass M1/2, a universal mass for squarks and sleptons m16, and a universal Higgs mass m10, as motivated by SO(10). In some cases, threshold corrections to gauge coupling uniﬁcation can be exchanged for threshold corrections to soft SUSY parameters. See for example, Ref. 25 and references therein. 182 15. Grand Uniﬁed Theories Figure 15.1: Gauge coupling uniﬁcation in non-SUSY GUTs on the left vs. SUSY GUTs on the right using the LEP data as of 1991. Note, the diﬀerence i n the running for SUSY is the inclusion of supersymmetric partners of standard model particlesat scales of order a TeV (Fig. taken from Ref. 21). Given the present accurate measurements of the three low energy couplings, in particular α s(MZ), GUT scale threshol d corrections are now needed to precisely ﬁt the low energy data. The dark blob in the plot on the right represents thes e model dependent corrections. ﬁt requires new weak-scale states in incomplete GUT multiplets, or multiple GUT-breaking scales.3 Following the analysis of Ref. 24 let us try to understand the need for the GUT threshold correction and its order of magnitude. The renormalization group equations relate the low energy gauge coupling constants αi(MZ),i=1,2,3 to the value of the uniﬁcation scale ΛU and the GUT coupling αUby the expression 1 αi(MZ)=1 αU+bi 2πlog/parenleftbiggΛU MZ/parenrightbigg +δi (15.1) where ΛUis the GUT scale evaluated at one loop and the threshold corrections, δi,a r eg i v e nb y δi=δ(2) i+δ(l) i+δ(g) iwithδ(2) irepresenting two loop running eﬀects, δ(l) ithe light threshold corrections at the SUSY breaking scale and δ(g) i=δ(h) i+δ(b) irepresenting GUT scale threshold corrections. Note, in this analysis, the two loop RG runningis treated on the same footing a s weak and GUT scale threshold corrections. One then ob tains the prediction (α 3(MZ)−αLO 3(MZ))/αLO 3(MZ)=−αLO 3(MZ)δs (15.2) where αLO 3(MZ) is the leading order one loop RG result and δs=1 7(5δ1−12δ2+7δ3) is the net threshold correction. [A similar formula applies at the GUT scale with the GUT threshold correction, /epsilon13,g i v e nb y /epsilon13=−˜αGδ(g) s.] Given the experimental inputs [28]: α−1 em(MZ) = 127 .906±0.019 sin2θW(MZ)=0.2312±0.0002 α3(MZ)=0.1187±0.0020 (15 .3) and taking into account the light threshold corrections, assuming an ensemble of 10 SUSY spectra [24]( corresponding to the Snowmass benchmark points), we have αLO 3(MZ)≈0.118 (15 .4) 3Non-SUSY GUTs with a more complicated breaking pattern can still ﬁt the data. For example, non-SUSY SO(10) →SU(4) C×SU(2) L× SU(2) R→SM, with the second breaking scale of order an intermediate scale, determined by light neutrino masses using the see-saw mecha- nism, can ﬁt the low-energy data for gauge couplings [26], and at the same time survive nucleon decay bounds [27], discussed in the following section.and δ(2) s≈−0.82 δ(l) s≈−0.50 +19 28πlogMSUSY MZ. ForMSUSY =1T e V ,w eh a v e δ(2) s+δ(l) s≈−0.80. Since the one loop result αLO 3(MZ) is very close to the experimental value, we need δs≈0o re q u i v a l e n t l y , δ(g) s≈0.80. This corresponds, at the GUT scale, to /epsilon13≈−3%.4 In four dimensional SUSY GUTs, the threshold correction /epsilon13 receives a positive contribution f rom Higgs doublets and triplets.5 Thus a larger, negative contribution must come from the GUT breaking sector of the theory. Th is is certainly possible in speciﬁc SO(10) [29] or SU(5) [30] models, but it is clearly a signiﬁcant constraint on the 4d GUT sector of the theory. In ﬁve or six dimensional orbifold GUTs, on the other hand, the “GUT scale”threshold correction comes from th e Kaluza-Klein modes between the compactiﬁcation scale, M c, and the eﬀective cutoﬀ scale M∗.6Thus, in orbifold GUTs, gauge coupling uniﬁcation at two loops is onlyconsistent with the low energy data with a ﬁxed value for M cand M∗.7Typically, one ﬁnds Mc<M G=3×1016GeV, where MGis the 4d GUT scale. Since the grand uniﬁed gauge bosons, responsible for nucleon decay, get mass at the compactiﬁcation scale, the result Mc<M Gfor orbifold GUTs has signiﬁcant consequences for nucleon decay. A few ﬁnal comments are in order. We do not consider the scenario of split supersymmetry [33] in this review. In this scenario squarks andsleptons have mass at a scale ˜ m/greatermuchM Z, while gauginos and Higgsinos have mass of order the weak scale. Gauge coupling uniﬁcation occurs at a scale of order 1016GeV, provided that the scale ˜mlies in the range 103−1011GeV [34]. A serious complaint concerning the split SUSY scenario is that it does not provide a solution to the gauge hierarchy problem. Moreover, it is only consistent with grand uniﬁcation if it also postulates an “intermediate” scale, ˜ m, for scalar masses. In addition, it is in conﬂict with b−τYukawa uniﬁcation, unless tan βis ﬁne-tuned to be close to 1 [34].8 We have also neglected to discuss non-supersymmetric GUTs in four dimensions which still survive once one allows for several scales 4In order to ﬁt the low energy data for gauge coupling constants we require a relative shift in α3(MG) of order 3% due to GUT scale threshold corrections. If these GUT s cale corrections were not present, however, weak scale threshold corrections of order 9% (due to the larger value of α3atMZ) would be needed to resolve the discrepancy with the data for exact gauge coupling uniﬁcation at MG. Leaving out the fact that any consistent GUT necessarily contributes threshold corrections at the GUT scale, it is much more diﬃcult to ﬁnd the necessary larger corrections at the weak sca le. For example, we need MSUSY ≈40 TeV for the necessary GUT scale thre shold correction to vanish. 5Note, the Higgs contribution is given by /epsilon13=3˜αG 5πlog|˜Mtγ MG|where ˜Mtis the eﬀective color triplet Higgs mass (setting the scale for dimen- sion 5 baryon and lepton number violating operators) and γ=λb/λtat MG.S i n c e ˜Mtis necessarily greater than MG, the Higgs contribution to/epsilon13is positive. 6In string theory, the cutoﬀ scale is the string scale. 7It is interesting to note that a ratio M∗/Mc∼100, needed for gauge coupling uniﬁcation to work in orbifold GUTs is typically the maximum value for this ratio consistent with perturbativity [31]. In addition, in orbifold GUTs brane-localized gauge kinetic terms may destroy the successes of gauge coupling uniﬁcation. However, for values ofM∗/Mc=M∗πR/greatermuch1 the uniﬁed bulk gauge kinetic terms can dominate over the brane-localized terms [32]. 8b−τYukawa uniﬁcation only works for ˜ m<104for tan β≥1.5. This is because the eﬀective theory between the gaugino mass scaleand ˜mincludes only one Higgs doublet, as in the standard model. In this case, the large top quark Yukawa coupling tends to increase the ratioλ b/λτas one runs down in energy below ˜ m. This is opposite to what happens in MSSM where the large top quark Yukawa coupling decreases the ratio λb/λτ[35]. 15. Grand Uniﬁed Theories 183 of GUT symmetry breaking [26]. Finally, it has been shown that non-supersymmetric GUTs in warped 5 dimensional orbifolds can be consistent with gauge coupling uniﬁcation, assuming that the right-handed top quark and the Higgs doublets are composite-likeobjects with a compositenes s scale of order a TeV [36]. 15.1.5. Nucleon Decay : Baryon number is necessarily violated in any GUT [37]. In SU(5), nucleons decay via the exchange of gauge bosons with GUT scale masses, resulting in dimension-6 baryon-number-violating operators suppressed by (1 /M 2 G). The nucleon lifetime is calculable and given byτN∝M4 G/(α2 Gm5p). The dominant decay mode of the proton (and the baryon-violating decay mode of the neutron), via gauge exchange, is p→e+π0(n→e+π−). In any simple gauge symmetry, with one universal GUT coupling and scale ( αG,MG), the nucleon lifetime from gauge exchange is calculable. Hence, the GUT scalemay be directly observed via the extremely rare decay of the nucleon. Experimental searches for nucleon decay began with the Kolar Gold Mine, Homestake, Soudan, NUSEX, Frejus, HPW, andIMB detectors [17]. The present experimental bounds come from Super-Kamiokande and Soudan II. We discuss these results shortly. Non-SUSY GUTs are also ruled out by the non-observation of nucleon decay [18]. In SUSY GUTs, the GUT scale is of order 3 ×10 16GeV, as compared to the GUT scale in non-SUSY GUTs, which is of order10 15GeV. Hence, the dimension-6 baryon-violating operators are signiﬁcantly suppressed in SUSY GUTs [20] with τp∼1034–38yrs. However, in SUSY GUTs, there are additional sources for baryon- number violation—dimension-4 and -5 operators [38]. Although the notation does not change, when discussing SUSY GUTs, all ﬁelds are implicitly bosonic superﬁelds, and the operators considered are t he so-called Fterms, which contain two fermionic components, and the rest scalars or products of scalars. Withinthe context of SU(5), the dimension-4 and -5 operators have the form ( 10¯5¯5)⊃(u cdcdc)+(QLdc)+(ecLL), and ( 10 10 10 ¯5) ⊃(QQQL )+(ucucdcec)+BandLconserving terms, respectively. The dimension-4 operators are renormalizable with dimensionless couplings; similar to Yukawa couplings. On the other hand, the dimension-5 operators have a dimensionful coupling of order (1 /MG). The dimension-4 operators violate baryon number or lepton number, respectively, but not both. The nucleon lifetime is extremely short if both types of dimension-4 operators are present in the low- energy theory. However, both typ es can be eliminated by requiring Rparity. In SU(5), the Higgs doublets reside in a 5H,¯5H,a n d Rparity distinguishes the ¯5(quarks and leptons) from ¯5H(Higgs). Rparity [39] (or more precisely, its cousin, family reﬂection symmetry) (see Dimopoulos and Georgi [20] and DRW [40]) takesF→−F, H→HwithF={10,¯5},H={¯5 H,5H}. This forbids the dimension-4 operator ( 10¯5¯5), but allows the Yukawa couplings of the form ( 10¯5¯5H)a n d( 10 10 5 H). It also forbids the dimension-3, lepton-number-violating operator ( ¯55H)⊃(LHu), with a coeﬃcient with dimensions of mass which, like the µparameter, could be of order the weak scale and the dimension-5, baryon-number-violating operator ( 10 10 10 ¯5H)⊃(QQQH d)+···. Note, in the MSSM, it is possible to retain R-parity-violating operators at low energy, as long as they violate either baryon number or lepton number only, but not both. Such schemes are natural if one assumes a low-energy symmetry, such as lepton number, baryon number, or a baryon parity [41]. However, these symmetries cannot be embedded in a GUT. Thus, in a SUSY GUT, only Rparity can prevent unwanted dimension four op erators. Hence, by naturalness arguments, Rparity must be a symmetry in the eﬀective low-energy theory of any SUSY GUT. This does not mean to say that Rparity is guaranteed to be satisﬁed in any GUT. Note also, Rparity distinguishes Higgs multiplets from ordinary families. In SU(5), Higgs and quark/lepton multiplets have identicalquantum numbers; while in E(6), Higgs and families are uniﬁed within the fundamental 27representation. Only in SO(10) are Higgs and ordinary families distinguished by their gauge quantum numbers. Moreover, the Z(4) center of SO(10) distinguishes 10sf r o m 16s, and can be associated with Rparity [42].In SU(5), dimension-5 baryon-number-violating operators may be forbidden at tree level by additional symmetries. These symmetries are typically broken, however, by the VEVs responsible for the color triplet Higgs masses. Consequently, these dimension-5 operators aregenerically generated via color triplet Higgsino exchange. Hence, the color triplet partners of Higgs doublets must necessarily obtain mass of order the GUT scale. The dominant decay modes from dimension-5 operators are p→K + ν(n→K0 ν). This is due to a simple symmetry argument; the operators ( QiQjQkLl), (uc iucjdc kecl) (where i, j, k, l =1,2,3 are family indices, and color and weak indices are implicit) must be invariant under SU(3) Cand SU(2) L.A s a r e s u l t , their color and weak doublet indi ces must be anti-symmetrized. However, since these operators are given by bosonic superﬁelds, they must be totally symmetric under interchange of all indices. Thus, theﬁrst operator vanishes for i=j=k, and the second vanishes for i=j. Hence, a second or third generatio n member must exist in the ﬁnal state [40]. Recent Super-Kamiokande bounds on the proton lifetime severely constrain these dimension-6 and dimension-5 operators withτ (p→e+π0)>5.0×1033yrs (79.3 ktyr exposure), τ(n→e+π−)>5×1033 yrs (61 ktyr), and τ(p→K+ ν)>1.6×1033yrs (79.3 ktyr), τ(n→K0 ν)>1.7×1032yrs (61 ktyr) at (90% CL) based on the listed exposures [43]. These constraints are now suﬃcient to rule out minimal SUSY SU(5) [44].9Non-minimal Higgs sectors in SU(5) or SO(10) theories still survive [23,30]. The upper bound on the proton lifetime from these theories is a pproximately a factor of 5 above the experimental bounds. They are, however, being pushed to theirtheoretical limits. Hence, if SUSY GUTs are correct, nucleon decay should be seen soon. Is there a way out of this conclusion? Orbifold GUTs and string theories, see Sect. 15. 1.3, contain grand uniﬁed symmetries realized in higher dimensions. In the process of compactiﬁcation and GUTsymmetry breaking, color triplet Hi ggs states are rem oved (projected out of the massless sector of the theory). In addition, the same projections typically rearrange the quark and lepton states so that the massless states which survive emanate from diﬀerent GUT multiplets. In these models, proton decay due to dimension 5 operators can beseverely suppressed or eliminated completely. However, proton decay due to dimension 6 operators may be enhanced, since the gauge bosons mediating proton decay obtain mass at the compactiﬁcationscale, M c, which is less than the 4d GUT scale (see the discussion at the end of Section 15.1.4), or suppressed, if the states of one family come from diﬀerent irreducible representations. Which eﬀect dominates is a model dependent issue. In some complete 5d orbifold GUT models [47,24] the lifetime for the decay τ(p→e+π0)c a nb e near the excluded bound of 5 ×1033years with, however, large model dependent and/or theoretical uncer tainties. In other cases, the modes p→K+¯νandp→K0µ+may be dominant [24]. To summarize, in either 4d or orbifold string/ﬁel d theories, nucleon decay remains a premier signature for SUSY GUTs. Moreover, the observation of nucleon decay may distinguish extra-dimensional orbifold GUTs from four dimensional ones. Before concluding the topic of baryon-number violation, consider the status of ∆ B= 2 neutron- anti-neutron oscillations. Generically, the leading operator for this process is the dimension-9 six-quark operator G(∆B=2)(ucdcdcucdcdc), with dimensionful coeﬃcient G(∆B=2)∼1/M5. The present exp erimental bound τn– n≥0.86×108 sec. at 90% CL [48] probes only up to the scale M≤106GeV. For M∼MG,n– noscillations appear to be unobservable for any GUT (for a recent discussion see Ref. 49). 9This conclusion relies on the mild assumption that the three-by- three matrices diagonalizing squark and slepton mass matrices are not so diﬀerent from their fermionic partners. It has been shown that if this caveat is violated, then dimension ﬁve proton decay in minimal SUSY SU(5) may not be ruled out [45]. 184 15. Grand Uniﬁed Theories 15.1.6. Yukawa coupling uniﬁcation : 15.1.6.1. 3rd generation, b–τort–b–τuniﬁcation: If quarks and leptons are two sides of the same coin, related by a new grand uniﬁed gauge symmetry, then that same symmetry relates the Yukawa couplings (and hence the masses) of quarks and leptons. In SU(5), there are two independent renormalizable Yukawa interactions given by λt(10 10 5 H)+λ(10¯5¯5H). These contain the SM interactions λt(QucHu)+λ(QdcHd+ecLHd). Hence, at the GUT scale, we have the tree-level relation, λb=λτ≡λ[35]. In SO(10), there is only one independent renormalizable Yukawa interaction given by λ(16 16 10 H), which gives the tree-level relation, λt=λb=λτ≡λ[50,51]. Note, in the discussion above, we assume the minimal Higgs content, with Higgs in 5,¯5for SU(5) and 10for SO(10). With Higgs in higher-dimensional representations, there are more possible Yukawa couplings. [58–60] In order to make contact with the data, one now renormalizes the top, bottom, and τYukawa couplings, using two-loop-RG equations, from MGtoMZ. One then obtains the running quark masses mt(MZ)= λt(MZ)vu,mb(MZ)= λb(MZ)vd,a n d mτ(MZ)= λτ(MZ)vd,w h e r e <H0u>≡vu=s i n βv /√ 2, <H0 d>≡vd=c o s βv /√ 2,vu/vd≡tanβ,a n d v∼246 GeV is ﬁxed by the Fermi constant, Gµ. Including one-loop-thr eshold corrections at MZ, and additional RG running, one ﬁnds the top, bottom, and τ-pole masses. In SUSY, b–τuniﬁcation has two possible solutions, with tan β∼1 or 40 –50. The small tan βsolution is now disfavored by the LEP limit, tan β>2.4 [52].10The large tan βlimit overlaps the SO(10) symmetry relation. When tan βis large, there are signiﬁca nt weak-scale threshold corrections to down quark and char ged lepton masses, from either gluino and/or chargino loops [54]. Yukawa uniﬁcation (consistent with low energy data) is only possible in a restricted region of SUSY parameter space with important con sequences for SUSY searches [55]. 15.1.6.2. Three families: Simple Yukawa uniﬁcation is not possible for the ﬁrst two generations, of quarks and leptons. Consider the SU(5) GUT scalerelation λ b=λτ. If extended to the ﬁrst two generations, one would haveλs=λµ,λd=λe,w h i c hg i v e s λs/λd=λµ/λe. The last relation is a renormalization group invariant, and is thus satisﬁed at any scale. In particular, at the weak scale, one obtains ms/md=mµ/me,w h i c h is in serious disagreement with the data, namely ms/md∼20 and mµ/me∼200. An elegant solution to this problem was given by Georgi and Jarlskog [56]. Of course, a three-family model must also give the observed CKM mixing in the quark sector. Note, althoughthere are typically many more parameters in the GUT theory above M G, it is possible to obtain eﬀective low-energy theories with many fewer parameters making strong predictions for quark and lepton masses. It is important to note that grand uniﬁcation alone is not suﬃcient to obtain predictive theories of fermion masses and mixing angles. Other ingredients are needed. In one approach additional global family symmetries are introduced (non-abelian family symmetries can signiﬁcantly reduce the number of arbitrary parameters in the Yukawa matrices). These family symmetrie s constrain the set of eﬀective higher dimensional fermion mass operators. In addition, sequential breaking of the family symmetry is correlated with the hierarchy of fermion masses. Three-family models exist which ﬁt all the data,including neutrino masses and mixing [57]. In a completely separate approach for SO(10) models, the Standard Model Higgs bosons are contained in the higher dimensional Higgs representations including the10, 126and/or 120. Such theories have been shown to make predictions for neutrino masses and mixing angles [58–60]. 10However, this bound disappears if one takes MSUSY =2T e Va n d mt= 180 GeV [53].15.1.7. Neutrino Masses : Atmospheric and solar neutrino oscillations require neutrino masses. Adding three “sterile” neutrinos νcwith the Yukawa coupling λν(νcLHu), one easily obtains three massive Dirac neutrinos with mass mν=λνvu.11However, in order to obtain a tau neutrino with mass of order 0 .1 eV, one needs λντ/λτ≤10−10. The see-saw mechanism, on the other hand, can naturally explain such small neutrino masses [61,62]. Since νchas no SM quantum numbers, there is no symmetry (other than global lepton number)which prevents the mass term 1 2νcMνc. Moreover, one might expect M∼MG. Heavy “sterile” neutrin os can be integrated out of the theory, deﬁning an eﬀective low-energy theory with only light active Majorana neutrinos, with the eﬀective dimension-5 operator 1 2(LHu)λTνM−1λν(LHu). This then leads to a 3 ×3 Majorana neutrino mass matrix m=mTνM−1mν. Atmospheric neutrino oscillations require neutrino masses with ∆m2ν∼3×10−3eV2with maximal mixing, in the simplest two-neutrino scenario. With hierarchical neutrino masses, mντ=/radicalbig ∆m2ν∼0.055 eV. Moreover, via the “see-saw” mechanism, mντ=mt(mt)2/(3M). Hence, one ﬁnds M∼2×1014GeV; remarkably close to the GUT scale. Note we have related the neutrino-Yukawa coupling to the top-quark-Yukawa coupling λντ=λt atMG, as given in SO(10) or SU(4) ×SU(2) L×SU(2) R. However, at low energies they are no longer equal, and we have estimated this RG eﬀect by λντ(MZ)≈λt(MZ)/√ 3. 15.1.8. Selected Topics : 15.1.8.1. Magnetic Monopoles: In the broken phase of a GUT, there are typically localized classical solutions carrying magnetic charge under an unbroken U(1)symmetry [63]. These magnetic monopoles with mass of order M G/αGare produced during the GUT phase transition in the early universe. The ﬂux of magnetic monopoles is experimentally found to be less than ∼10−16cm−2s−1sr−1[64]. Many more are predicted however, hence the GUT monopole problem. In fact, one of the original motivations for an inﬂationary universe is to solve the monopole problem by invoking an epoch of rapid inﬂation after the GUT phase transition [65]. This would have the eﬀect of dilutingthe monopole density as long as the reheat temperature is suﬃciently below M G. Other possible solutions to the monopole problem include: sweeping them away by domain walls [66], U(1) electromagnetic symmetry breaking at high temperature [67] or GUT symmetry non-restoration [68]. Parenthetically, it was also shown that GUTmonopoles can catalyze nucleon d ecay [69]. A signiﬁcantly lower bound on the monopole ﬂux can then be obtained by considering X-ray emission from radio pulsars due to monopole capture and thesubsequent nucleon decay catalysis [70]. 15.1.8.2. Baryogenesis via Leptogenesis: Baryon-number-violating operators in SU(5) or SO(10) preserve the global symmetry B–L. Hence, the value of the cosmological B–L density is an initial condition of the theory, and is typically assumed to be zero. On the other hand, anomalies of the electroweak symmetry violate B+Lwhile also preserving B–L. Hence, thermal ﬂuctuations in the early universe, via so-called sphaleron processes, can drive B+Lto zero, washing out any net baryon number generated in the early universe at GUT temperatures [71]. One way out of this dilemma is to generate a net B–Ldynamically in the early universe. We have just seen that neutrino oscillationssuggest a new scale of physics of order 10 14GeV. This scale is associated with heavy Majorana neutrinos with mass M.I fi nt h e early universe, the decay of the heavy neutrinos is out of equilibriumand violates both lepton number and CP, then a net lepton number may be generated. This lepton numbe r will then be partially converted into baryon number via electroweak processes [72]. 11Note, these “sterile” neutrinos are quite naturally identiﬁed with the right-handed neutrinos necessarily contained in complete families ofSO(10) or Pati-Salam. 15. Grand Uniﬁed Theories 185 15.1.8.3. GUT symmetry breaking: The grand uniﬁcation symmetry is necessarily broken spontaneously. Scalar potentials (or superpotentials) exist whose vacua spontaneously break SU(5) and SO(10). These potentials are ad hoc (just like theHiggs potential in the SM), and, therefore it is hoped that they may be replaced with better motivated sectors. Gauge coupling uniﬁcation now tests GUT-breaking sectors, since it is one of the two dominant corrections to the GUT th reshold correction /epsilon1 3. The other dominant correction comes from the Higgs sect or and doublet-triplet splitting. This latter contribution is always positive /epsilon13∝ln(MT/MG)( w h e r e MTis an eﬀective color triplet Higgs mass), while the low-energy data requires /epsilon13<0. Hence, the GUT-breaking sector must provide a signiﬁcant (of order −8%) contribution to /epsilon13to be consistent with the Super-K bound on the proton lifetime [23,29,30,57]. In string theory (and GUTs in extra-dimensions), GUT breaking may occur due to boundary conditions in the compactiﬁed dimen- sions [7,10]. This is still ad hoc. The major beneﬁts are that it does not require complicated GUT-breaking sectors. 15.1.8.4. Doublet-triplet splitting: The Minimal Supersymmetric Standard Model has a µproblem: why is the coeﬃcient of the bilinear Higgs term in the superpotentialµ(H uHd) of order the weak scale when, since it violates no low-energy symmetry, it could be as large as MG? In a SUSY GUT, theµproblem is replaced by the problem of doublet-triplet splitting— giving mass of order MGto the color triplet Higgs, and mass µto the Higgs doublets. Several mechanisms for natural doublet-tripletsplitting have been suggested, such as the sliding singlet, missing partner or missing VEV [73], and pseudo-Nambu-Goldstone boson mechanisms. Particular examples of the missing partner mechanismfor SU(5) [30], the missing VEV mechanism for SO(10) [23,57], and the pseudo-Nambu-Goldstone boson mechanism for SU(6) [74], have been shown to be consistent with gauge coupling uniﬁcation and proton decay. There are also several mechanisms for explaining why µ is of order the SUSY-breaking scale [75]. Finally, for a recent review of the µproblem and some suggested solutions in SUSY GUTs and string theory, see Refs. [76, 9] and references therein. Once again, in string theory (and orbifold GUTs), the act of breaking the GUT symmetry via orbi folding projects certain states out of the theory. It has been shown that it is possible to remove the color triplet Higgs while retaining the Higgs doublets in this process.Hence the doublet-triplet splitting problem is ﬁnessed. As discussed earlier (see Section 15.1.5), this has the eﬀect of eliminating the contribution of dimension 5 o perators to nucleon decay. 15.2. Conclusion Grand uniﬁcation of the strong and electroweak interactions requires that the three low energy gauge couplings unify (up to smallthreshold corrections) at a unique scale, M G. Supersymmetric grand uniﬁed theories provide, by far, the most predictive and economical framework allowing for perturbative uniﬁcation. The three pillars of SUSY GUTs are: •gauge coupling uniﬁcation at MG∼3×1016GeV; •low-energy supersymmetry [with a large SUSY desert], and •nucleon decay. The ﬁrst prediction has already been veriﬁed (see Fig. 15.1). Perhaps the next two will soon be seen. Whether or not Yukawacouplings unify is more model depende nt. Nevertheless, the “digital” 16-dimensional representation of quarks and leptons in SO(10) is very compelling, and may yet lead to an understanding of fermion massesand mixing angles. In any event, the experimental veriﬁcation of the ﬁrst three pillars of SUSY GUTs would forever change our view of Nature. 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Yanagida, Phys. Lett. B174 , 45 (1986); See also the recent review by W. Buchmuller et al.,hep- ph/0502169 and references therein. 73. S. Dimopoulos and F. Wilczek, Proceedings Erice Summer School , ed. A. Zichichi (1981);K.S. Babu and S.M. Barr, Phys. Rev. D50, 3529 (1994). 74. R. Barbieri et al.,N u c l .P h y s . B391 , 487 (1993); Z. Berezhiani et al.,N u c l .P h y s . B444 , 61 (1995); Q. Shaﬁ and Z. Tavartkiladze, Phys. Lett. B522 , 102 (2001). 75. G.F. Giudice and A. Masiero, Phys. Lett. B206 , 480 (1988); J.E. Kim and H.P. Nilles, Mod. Phys. Lett. A9, 3575 (1994). 76. L. Randall and C. Csaki, hep-ph/9508208 . 188 16. Structure functions 16. STRUCTURE FUNCTIONS Updated September 2007 by B. Foster (University of Oxford), A.D. Martin (University of Durham), and M.G. Vincter (Carleton University). 16.1. Deep inelastic scattering High-energy lepton-nu cleon scattering (deep in elastic scattering) plays a key role in determining the partonic structure of the proton.The process /lscriptN→/lscript /primeXis illustrated in Fig. 16.1. The ﬁlled circle in this ﬁgure represents the internal structure of the proton which can be expressed in terms of structure functions. kk q P, M W Figure 16.1: Kinematic quantities for the description of deep inelastic scattering. The quantities kandk/primeare the four-momenta of the incoming and outgoing leptons, Pis the four-momentum of a nucleon with mass M,a n d Wis the mass of the recoiling system X. The exchanged particle is a γ,W±, orZ; it transfers four-momentum q=k−k/primeto the nucleon. Invariant quantities: ν=q·P M=E−E/primeis the lepton’s energy loss in the nucleon rest frame (in earlier literature sometimes ν=q·P). Here, EandE/primeare the initial and ﬁnal lepton energies in the nucleon rest frame. Q2=−q2=2 (EE/prime−−→k·−→k/prime)−m2 /lscript−m2 /lscript/primewhere m/lscript(m/lscript/prime) is the initial (ﬁnal) lepton mass. If EE/primesin2(θ/2)/greatermuchm2 /lscript,m2 /lscript/prime,t h e n ≈4EE/primesin2(θ/2), where θis the lepton’s scattering angle with respect to the lepto n beam direction. x=Q2 2Mνwhere, in the parton model, xis the fraction of the nucleon’s momentum carried by the struck quark. y=q·P k·P=ν Eis the fraction of the lepton’s energy lost in the nucleon rest frame. W2=(P+q)2=M2+2Mν−Q2is the mass squared of the system Xrecoiling against the scattered lepton. s=(k+P)2=Q2 xy+M2+m2 /lscriptis the center-of-mass energy squared of the lepton-nucleon system. The process in Fig. 16.1 is called deep ( Q2/greatermuchM2) inelastic (W2/greatermuchM2) scattering (DIS). In what follows, the masses of the initial and scattered leptons, m/lscriptandm/lscript/prime, are neglected. 16.1.1. DIS cross sections : d2σ dx dy=x(s−M2)d2σ dx dQ2=2πM ν E/primed2σ dΩNrestdE/prime.(16.1) In lowest-order perturbation theory , the cross section for the scattering of polarized leptons on polarized nucleons can be expressed in terms of the products of leptonic and hadronic tensors associated with the coupling of the exchanged bosons at the upper and lower vertices in Fig. 16.1 (see Refs. 1–4) d2σ dxdy=2πyα2 Q4/summationdisplay jηjLµν jWj µν. (16.2) For neutral-current processes, the summation is over j=γ,Zand γZrepresenting photon and Zexchange and the interference betweenthem, whereas for charged-current interactions there is only W exchange, j=W. (For transverse nucleon polarization, there is a dependence on the azimuthal angle of the scattered lepton.) Lµνis the lepton tensor associated with th e coupling of the exchange boson to the leptons. For incoming leptons of charge e=±1 and helicity λ=±1, Lγ µν=2/parenleftBig kµk/prime ν+k/prime µkν−k·k/primegµν−iλεµναβkαk/primeβ/parenrightBig , LγZ µν=(ge V+eλge A)Lγ µν,LZµν=(ge V+eλge A)2Lγ µν, LW µν=(1 + eλ)2Lγ µν, (16.3) where ge V=−1 2+2 s i n2θW,ge A=−1 2. Although here the helicity formalism is adopted, an alternative approach is to express the tensors in Eq. (16 .3) in terms of the polarization of the lepton. The factors ηjin Eq. (16 .2) denote the ratios of the corresponding propagators and couplings to the photon propagator and coupling squared ηγ=1 ; ηγZ=/parenleftBigg GFM2 Z 2√ 2πα/parenrightBigg/parenleftBigg Q2 Q2+M2 Z/parenrightBigg ; ηZ=η2 γZ;ηW=1 2/parenleftBigg GFM2 W 4παQ2 Q2+M2 W/parenrightBigg2 .(16.4) The hadronic tensor, which describes the interaction of the appropriate electroweak currents with the target nucleon, is given by Wµν=1 4π/integraldisplay d4zeiq·z/angbracketleftBig P,S/vextendsingle/vextendsingle/vextendsingle/bracketleftBig J† µ(z),Jν(0)/bracketrightBig/vextendsingle/vextendsingle/vextendsingleP,S/angbracketrightBig ,(16.5) where Sdenotes the nucleon-spin 4-vector, with S2=−M2and S·P=0 . 16.2. Structure functions of the proton The structure functions are deﬁned in terms of the hadronic tensor (see Refs. 1–3) Wµν=/parenleftbigg −gµν+qµqν q2/parenrightbigg F1(x, Q2)+ˆPµˆPν P·qF2(x, Q2) −iεµναβqαPβ 2P·qF3(x, Q2) +iεµναβqα P·q/bracketleftbigg Sβg1(x, Q2)+/parenleftbigg Sβ−S·q P·qPβ/parenrightbigg g2(x, Q2)/bracketrightbigg +1 P·q/bracketleftbigg 1 2/parenleftBig ˆPµˆSν+ˆSµˆPν/parenrightBig −S·q P·qˆPµˆPν/bracketrightbigg g3(x, Q2) +S·q P·q/bracketleftBiggˆPµˆPν P·qg4(x, Q2)+/parenleftbigg −gµν+qµqν q2/parenrightbigg g5(x, Q2)/bracketrightBigg (16.6) where ˆPµ=Pµ−P·q q2qµ, ˆSµ=Sµ−S·q q2qµ. (16.7) In Ref. [2], the deﬁnition of Wµνwithµ↔νis adopted, which changes the sign of the εµναβ terms in Eq. (16 .6), although the formulae given here below are unchanged. Ref. [1] tabulates the relation between the structure functions deﬁned in Eq. (16 .6) and other choices available in the literature. The cross sections for neutral- and charged-current deep inelastic scattering on unpolarized nucleo ns can be written in terms of the structure functions in the generic form d2σi dxdy=4πα2 xyQ2ηi/braceleftbigg/parenleftbigg 1−y−x2y2M2 Q2/parenrightbigg Fi 2 +y2xFi 1∓/parenleftbigg y−y2 2/parenrightbigg xFi 3/bracerightbigg , (16.8) 16. Structure functions 189 where i= NC, CC corresponds to neutral-current ( eN→eX)o r charged-current ( eN→νXorνN→eX) processes, respectively. F o ri n c o m i n gn e u t r i n o s , LWµνof Eq. (16 .3) is still true, but with e,λ corresponding to the outgoing charged lepton. In the last term ofEq. (16 .8), the −sign is taken for an incoming e +or νand the + sign for an incoming e−orν.T h ef a c t o r ηNC= 1 for unpolarized e± beams, whereas∗ ηCC=( 1±λ)2ηW (16.9) with±for/lscript±;a n dw h e r e λis the helicity of the incoming lepton and ηWis deﬁned in Eq. (16 .4); for incoming neutrinos ηCC=4ηW.T h e CC structure functions, which derive exclusively from Wexchange, are FCC 1=FW 1,FCC 2=FW 2,x FCC 3=xFW 3. (16.10) The NC structure functions Fγ 2,FγZ 2,FZ 2are, for e±N→e±X,g i v e n by Ref. [5], FNC 2=Fγ 2−(ge V±λge A)ηγZFγZ 2+(ge2 V+ge2 A±2λge Vge A)ηZFZ 2 (16.11) and similarly for FNC 1,w h e r e a s xFNC 3=−(ge A±λge V)ηγZxFγZ 3+[ 2ge Vge A±λ(ge2 V+ge2 A)]ηZxFZ 3. (16.12) The polarized cross- section diﬀerence ∆σ=σ(λn=−1,λ/lscript)−σ(λn=1,λ/lscript), (16.13) where λ/lscript,λnare the helicities ( ±1) of the incoming lepton and nucleon, respectively, may be expre ssed in terms of the ﬁve structure functions g1,...5(x, Q2)o fE q .( 1 6 .6). Thus, d2∆σi dxdy=8πα2 xyQ2ηi/braceleftbigg −λ/lscripty/parenleftbigg 2−y−2x2y2M2 Q2/parenrightbigg xgi 1+λ/lscript4x3y2M2 Q2gi 2 +2x2yM2 Q2/parenleftbigg 1−y−x2y2M2 Q2/parenrightbigg gi 3 −/parenleftbigg 1+2x2yM2 Q2/parenrightbigg/bracketleftbigg /parenleftbigg 1−y−x2y2M2 Q2/parenrightbigg gi 4+xy2gi 5/bracketrightbigg/bracerightbigg (16.14) withi= NC or CC as before. The Eq. (16 .13) corresponds to the diﬀerence of antiparallel minus parallel spins of the incoming particles fore−orνinitiated reactions, but parallel minus antiparallel for e+or νinitiated processes. For longitudinal nucleon polarization, the contributions of g2andg3are suppressed by powers of M2/Q2. These structure functions give an unsuppressed contribution to thecross section for transverse polarization [1], but in this case the cross-section diﬀerence vanishes as M/Q→0. Because the same tensor structure occurs in the spin-dependent and spin-independent parts of the hadronic tensor of Eq. (16 .6) in the M 2/Q2→0 limit, the diﬀerential cross-section diﬀerence of Eq. (16 .14) may be obtained from the diﬀerential cross section Eq. (16 .8) by replacing F1→−g5,F 2→−g4,F 3→2g1, (16.15) and multiplying by two, since the total cross section is the average over the initial-state polarizations. In this limit, Eq. (16 .8) and Eq. (16 .14) m a yb ew r i t t e ni nt h ef o r m d2σi dxdy=2πα2 xyQ2ηi/bracketleftBig Y+Fi 2∓Y−xFi 3−y2Fi L/bracketrightBig , d2∆σi dxdy=4πα2 xyQ2ηi/bracketleftBig −Y+gi 4∓Y−2xgi 1+y2gi L/bracketrightBig ,(16.16) withi= NC or CC, where Y±=1±(1−y)2and Fi L=Fi 2−2xFi 1,gi L=gi 4−2xgi 5. (16.17) In the naive quark-parton model, the analogy with the Callan-Gross relations [6] Fi L= 0, are the Dicus relations [7] gi L= 0. Therefore, there are only two independent polarized structure functions: g1 (parity conserving) and g5(parity violating), in analogy with the unpolarized structure functions F1andF3.16.2.1. Structure functions in the quark-parton model : In the quark-parton model [8,9], contributions to the structure functions Fiandgican be expressed in terms of the quark distribution functions q(x, Q2) of the proton, where q=u, u, d, detc.The quantity q(x, Q2)dxis the number of quarks (or antiquarks) of designated ﬂavor that carry a momentum fraction between xandx+dxof the proton’s momentum in a frame in which the proton momentum is large. For the neutral-current processes ep→eX, /bracketleftBig Fγ 2,FγZ 2,FZ 2/bracketrightBig =x/summationdisplay q/bracketleftBig e2 q,2eqgq V,gq2 V+gq2 A/bracketrightBig (q+ q), /bracketleftBig Fγ 3,FγZ 3,FZ 3/bracketrightBig =/summationdisplay q/bracketleftbig 0,2eqgq A,2gq Vgq A/bracketrightbig (q− q), /bracketleftBig gγ 1,gγZ 1,gZ 1/bracketrightBig =1 2/summationdisplay q/bracketleftBig e2 q,2eqgq V,gq2 V+gq2 A/bracketrightBig (∆q+∆ q), /bracketleftBig gγ 5,gγZ 5,gZ 5/bracketrightBig =/summationdisplay q/bracketleftbig 0,eqgq A,gq Vgq A/bracketrightbig (∆q−∆ q), (16.18) where gq V=±1 2−2eqsin2θWandgq A=±1 2,w i t h ±according to whether qis au−ord−type quark respectively. The quantity ∆qis the diﬀerence q↑−q↓of the distributions with the quark spin parallel and antiparallel to the proton spin. For the charged-current processes e−p→νXand νp→e+X,t h e structure functions are: FW− 2=2x(u+ d+ s+c...), FW− 3=2 (u− d− s+c...), gW− 1=(∆u+∆ d+∆ s+∆ c... ), gW− 5=(−∆u+∆ d+∆ s−∆ c... ), (16.19) where only the active ﬂavors are to be kept and where CKM mixing has been neglected. For e+p→ νXandνp→e−X,t h e structure functions FW+,gW+are obtained by the ﬂavor interchanges d↔u,s↔cin the expressions for FW−,gW−. The structure functions for scattering on a neutron are obtained from those ofthe proton by the interchange u↔d. For both the neutral- and charged-current processes, the quark-parton model predicts 2 xF i 1=Fi 2 andgi 4=2xgi 5. Neglecting masses, the structure functions g2andg3contribute only to scattering from transverse ly polarized nucleons (for which S·q=0 ) ,a n dh a v en os i m p l ei n t e r pretation in terms of the quark-parton model. They arise from oﬀ-diagonal matrix elements /angbracketleftP,λ/prime|[J† µ(z),Jν(0)]|P,λ/angbracketright, where the proton helicities satisfy λ/prime/negationslash=λ. In fact, the leading-twist contributions to both g2andg3are both twist-2 and twist-3, which contribute at the same order of Q2.T h e Wandzura-Wilczek relation [10] expresses the twist-2 part of g2in terms of g1as gi 2(x)=−gi 1(x)+/integraldisplay1 xdy ygi 1(y). (16.20) However, the twist-3 component of g2is unknown. Similarly, there is a relation expressing the twist-2 part of g3in terms of g4.Ac o m p l e t e set of relations, including M2/Q2eﬀects, can be found in Ref. [11]. 16.2.2. Structure functions and QCD : One of the most striking predictions of the quark-parton model is that the structure functions Fi,giscale,i.e.,Fi(x, Q2)→Fi(x)i nt h e Bjorken limit that Q2andν→∞ withxﬁxed [12]. This property is related to the assumption that the transverse momentum of the partons in the inﬁnite-momentum frame of the proton is small. InQCD, however, the radiation of hard gluons from the quarks violates this assumption, leading to logarithmic scaling violations, which are particularly large at small x, see Fig. 16.2. The radiation of gluons produces the evolution of the structure functions. As Q 2increases, more and more gluons are radiated, which in turn split into q qpairs. This process leads both to the softening of the initial quark momentum distributions and to the growth of the gluon density and the q qsea as xdecreases. 190 16. Structure functions xF2(x,Q2) H1 ZEUS BCDMS NMC SLAC E6650.20.40.60.811.21.4 10-410-310-210-11 Figure 16.2: The proton structure function Fp 2given at two Q2values (3.5 GeV2and 90 GeV2), which exhibit scaling at the ‘pivot’ point x∼0.14. See the captions in Fig. 16.7 and Fig. 16.10 for the references of the data. Also shown is the MRST2006 parameterization [13] given at the same scales. In QCD, the above process is described in terms of scale-dependent parton distributions fa(x, µ2), where a=gorqand, typically, µis the scale of the probe Q.F o r Q2/greatermuchM2, the structure functions are of the form Fi=/summationdisplay aCa i⊗fa, (16.21) where ⊗denotes the convolution integral C⊗f=/integraldisplay1 xdy yC(y)f/parenleftbiggx y/parenrightbigg , (16.22) and where the coeﬃcient functions Ca iare given as a power series inαs. The parton distribution facorresponds, at a given x,t ot h e density of parton ain the proton integrated over transverse momentum ktup to µ.I t se v o l u t i o ni n µis described in QCD by a DGLAP equation (see Refs. 14–17) which has the schematic form ∂fa ∂lnµ2∼αs(µ2) 2π/summationdisplay b(Pab⊗fb), (16.23) where the Pab, which describe the parton splitting b→a,a r ea l s o given as a power series in αs. Although perturbative QCD can predict, via Eq. (16 .23), the evolution of the parton distribution functions from a particular scale, µ0, these DGLAP equations cannot predict them ap r i o r i at any particular µ0. Thus they must be measured at a starting point µ0before the predictions of QCD can be compared to the data at other scales, µ. In general, all observables involving a hard hadronic interaction (such as structure functions) can be expressed as a convolution of calculable, pro cess-dependent coeﬃcient functions and these universal parton distributions, e.g. Eq. (16 .21). It is often convenient to write the evolution equations in terms of the gluon, non-singlet ( qNS) and singlet ( qS) quark distributions, such that qNS=qi− qi(orqi−qj),qS=/summationdisplay i(qi+ qi).(16.24) The non-singlet distributions have non-zero values of ﬂavor quantum numbers, such as isospin and baryon number. The DGLAP evolution equations then take the form ∂qNS ∂lnµ2=αs(µ2) 2πPqq⊗qNS, ∂ ∂lnµ2/parenleftbigg qS g/parenrightbigg =αs(µ2) 2π/parenleftbigg Pqq2nfPqg Pgq Pgg/parenrightbigg ⊗/parenleftbigg qS g/parenrightbigg ,(16.25)where Pare splitting functions that describe the probability of a given parton splitting into two others, and nfis the number of (active) quark ﬂavors. The leading-order Altarelli-Parisi [16] splitting functions are Pqq=4 3/bracketleftbigg1+x2 (1−x)/bracketrightbigg +=4 3/bracketleftbigg1+x2 (1−x)+/bracketrightbigg +2δ(1−x),(16.26) Pqg=1 2/bracketleftBig x2+( 1−x)2/bracketrightBig , (16.27) Pgq=4 3/bracketleftbigg1+( 1 −x)2 x/bracketrightbigg , (16.28) Pgg=6/bracketleftbigg1−x x+x(1−x)+x (1−x)+/bracketrightbigg +/bracketleftbigg11 2−nf 3/bracketrightbigg δ(1−x), (16.29) where the notation [ F(x)]+deﬁnes a distribution such that for any suﬃciently regular test function, f(x), /integraldisplay1 0dxf(x)[F(x)]+=/integraldisplay1 0dx(f(x)−f(1))F(x). (16.30) In general, the splitting functions can be expressed as a power series in αs. The series contains both terms proportional to ln µ2 and to ln 1 /x. The leading-order DGLAP evolution sums up the (αslnµ2)ncontributions, while at next-to-leading order (NLO) the sum over the αs(αslnµ2)n−1terms is included [18,19]. In fact, the NNLO contributions to the splitting functions and the DIS coeﬃcient functions are now also all known [20–22]. In the kinematic region of very small x, it is essential to sum leading terms in ln 1 /x, independent of the value of ln µ2. At leading order, LLx, this is done by the BFKL equation for the unintegrateddistributions (see Refs. [23,24]). The leading-order ( α sln(1/x))n terms result in a power-like growth, x−ωwithω=( 1 2 αsln2)/π, at asymptotic values of ln 1 /x. More recently, the next-to-leading ln 1/x(NLLx) contributions have become available [25,26]. They are so large (and negative) that the result appears to be perturbativelyunstable. Methods, based on a combination of collinear and small x resummations, have been developed which reorganize the perturbative series into a more stable hierarchy [27–29]. These studies showthat the asymptotic properties of the small xresummations are not signiﬁcant at today’s energies (which sample x/greaterorsimilar10 −4), and that in this domain NNLO DGLAP is a good approximation. Indeed, as yet, there is no ﬁrm evidence for any deviation from standard DGLAP evolution in the data for Q2/greaterorsimilar2G e V2. Nor is there any convincing indication that we have entered the ‘non-linear’ regime where the gluon density is so high that gluon-gluon recombination eﬀects become signiﬁcant. The precision of the contemporary experimental data demands that at least NLO, and preferably NNLO, DGLAP evolution be used in comparisons between QCD theory and experiment. Beyondthe leading order, it is necessary to specify, and to use consistently, both a renormalization and a factorization scheme. Whereas the renormalization scheme used is almost universally the modiﬁed minimal subtraction ( MS) scheme [30,31], there are two popular choices for factorization scheme, i n which the form of the correction for each structure function is diﬀerent. The two most-used factorization schemes are: DIS [32], in which ther e are no higher-order corrections to the F2structure function, and MS [33]. They diﬀer in how the non-divergent pieces are assim ilated in the parton distribution functions. It is usually assumed that the quar ks are massless. The eﬀects of thecandb-quark masses have been studied up to NNLO, for example, in Refs. 34–39. An approach using a variable ﬂavor number is now generally adopted, in which evolution with nf= 3 is matched to that withnf= 4 at the charm threshold, with an analogous matching at the bottom threshold. The discussion above relates to the Q2behavior of leading-twist (twist-2) contributions to the structure functions. Higher-twist terms, which involve their own non-perturbative input, exist. These die oﬀ 16. Structure functions 191 as powers of Q; speciﬁcally twist- nterms are damped by 1 /Qn−2. The higher-twist terms appear to be numerically unimportant for Q2 above a few GeV2, except for xclose to 1. Table 16.1: Lepton-nucleon and related hard-scattering pro- cesses and their primary sensitivity to the parton distributions that are probed. Main PDFs Process Subprocess Probed /lscript±N→/lscript±Xγ∗q→qg (x/lessorsimilar0.01),q, q /lscript+(/lscript−)N→ ν(ν)XW∗q→q/prime ν( ν)N→/lscript−(/lscript+)XW∗q→q/prime νN→µ+µ−XW∗s→c→µ+s /lscriptN→/lscriptQX γ∗Q→QQ =c, b γ∗g→Q Qg (x/lessorsimilar0.01) pp→γX qg →γq g pN→µ+µ−Xq q→γ∗ q pp,pn →µ+µ−Xu u, d d→γ∗ u− d u d, d u→γ∗ ep,en →eπX γ∗q→q p p→W→/lscript±Xu d →W u,d ,u/d p p→jet +X gg,qg,qq →2jq , g (0.01/lessorsimilarx/lessorsimilar0.5) 16.3. Determination of parton distributions The parton distribution functions (PDFs) can be determined from data for deep inelastic lepton-nu cleon scattering and for related hard-scattering processes initiated by nucleons. Table 16.1 (based on Ref. [40]) highlights some processes and their primary sensitivity to PDFs. 10-1110102103104105106 10-610-510-410-310-210-11xQ2 (GeV2) Figure 16.3: Kinematic domains in xandQ2probed by ﬁxed-target and collider experiments, shown together with the important constraints they make on the various partondistributions. Color version at end of book. The kinematic ranges of ﬁxed-target and collider experiments are complementary (as is shown in Fig. 16.3), which enables the determination of PDFs over a wide range in xandQ 2. Recent determinations of the unpolarized PDF’s from NLO global analyses are given in Ref. [41,42], and at NNLO in Ref. [13] (see also Refs. [43,44]). Recent studies of the uncertainties in the PDFs andobservables can be found in Refs. [45,46] and Refs. [47,48] (see also Ref. [49]). The results of one analysis are shown in Fig. 16.4 at scales µ2=2 0a n d1 04GeV2. The polarized PDFs are obtained through NLO global analyses of measurements of the g1structure function in inclusive polarized deep inelas tic scattering (for recent examples see Refs. 50–52). The inclusive data do not provide enough observables to determine all polarized PDFs. These polarized PDFs may be fully accessed via ﬂavor tagging in semi-inclusive deep inelastic scattering. Fig. 16.5 shows several global analyses at a scale of 2.5 GeV2along with the data from semi-inclusive DIS. 00.20.40.60.811.21.4 10-410-310-210-1 xx f(x) 00.20.40.60.811.21.4 10-410-310-210-1 xx f(x) Figure 16.4: Distributions of xtimes the unpolarized parton distributions f(x)( w h e r e f=uv,dv, u, d, s, c, b, g )a n dt h e i r associated uncertainties using the NNLO MRST2006 parameter- ization [13] at a scale µ2=2 0G e V2andµ2=1 0,000 GeV2. Color version at end of book. Comprehensive sets of PDFs available as program-callable functions can be obtained from several sources e.g., Refs. [55,56]. As a result of a Les Houches Accord, a PDF package (LHAPDF) exists [57] which facilitates the inclusion of recent PDFs in Monte Carlo/MatrixElement programs in a very co mpact and eﬃcient format. 16.4. DIS determinations of αs Table 16.2 shows the values of αs(M2 Z) found in recent ﬁts to DIS and related data in which the coup l i n gi sl e f ta saf r e ep a r a m e t e r . There have been several other studies of αsusing subsets of inclusive DIS data, and also from measurements of spin-dependent structurefunctions, see the Quantum Chromodynamics section of this Review . Table 16.2: The values of α s(M2 Z) found in NLO and NNLO ﬁts to DIS and related data. CTEQ [58] and MRST06 [13] are global ﬁts. H1 [59] ﬁt only a subset of the Fep 2data, while Alekhin [43] also includes Fed 2and ZEUS [60] in addition include their charged current and jet data. At NNLO, Alekhin et al. [44] include Drell-Yan data in their ﬁt. The experimental errors quoted correspond to diﬀerent cho ices of the eﬀective increase ∆χ2from the best ﬁt value of χ2. ∆χ2αs(M2 Z)±expt±theory ±model NLO CTEQ 100 0 .1170±0.0047 ZEUS 50 0 .1183±0.0028 ±0.0008 MRST06 20 0 .1212±0.002±0.003 H1 1 0 .115±0.0017±0.005+0.0009 −0.0005 Alekhin 1 0 .1171±0.0015±0.0033 NNLO MRST06 20 0 .1191±0.002±0.003 Alekhin 1 0 .1128±0.0015 192 16. Structure functions 00.20.4 -0.20 -0.100.1 -0.100.1HERMES SMCx ∆u(x) x ∆d(x) x ∆u(x) x ∆d(x) xx ∆s(x) -0.100.1 10-210-1 Figure 16.5: Distributions of xtimes the polarized par- ton distributions ∆q(x)( w h e r e q=u,d, u, d, s)u s i n gt h e GRSV2000 [50], LSS2001 [51], and BB2002 [52] parameteri- zations at a scale µ2=2.5G e V2. Points represent data from semi-inclusive positron (HERMES [53]) and muon (SMC [54]) deep inelastic scattering given at Q2=2.5G e V2.S M Cr e s u l t s are extracted under the assumption that ∆ u(x)=∆ d(x). 16.5. The hadronic structure of the photon Besides the direct interactions of the photon, it is possible for it to ﬂuctuate into a hadronic state via the process γ→q q. While in this state, the partonic content of the photon may be resolved , for example, through the process e+e−→e+e−γ∗γ→e+e−X, where the virtual photon emitted by the DIS lepton probes the hadronic structure of the quasi-real photon emitted by the other lepton. The perturbative LO contributions, γ→q qfollowed by γ∗q→q, are subject to QCD corrections due to the coupling of quarks to gluons. Often the equivalent-photon approximation is used to express the diﬀerential cross section for deep in elastic electron– photon scattering in terms of the structure functions of the transverse quasi-real photontimes a ﬂux factor N Tγ(for these incoming quasi-real photons of transverse polarization) d2σ dxdQ2=NT γ2πα2 xQ4/bracketleftBig/parenleftBig 1+( 1 −y)2/parenrightBig Fγ 2(x, Q2)−y2Fγ L(x, Q2)/bracketrightBig , w h e r ew eh a v eu s e d Fγ 2=2xFγ T+Fγ L. Complete formulae are given, for example, in the comprehensive review of Ref. [61]. The hadronic photon structure function, Fγ 2, evolves with increasing Q2from the ‘hadron-like’ behavior, calculable via the vector-meson- dominance model, to the dominating ‘point-like’ behaviour, calculable in perturbative QCD. Due to the point-like coupling, the logarithmicevolution of Fγ 2withQ2has a positive slope for all values of x,s e e Fig. 16.14. The ‘loss’ of quarks at large xdue to gluon radiation is over-compensated by the ‘creati on’ of quarks via the point-like γ→q¯qcoupling. The logarithmic evolution was ﬁrst predicted in the quark–parton model ( γ∗γ→q¯q) [62,63], and then in QCD in the limit of large Q2[64]. The evolution is now known to NLO (Refs. 65–67). Recent NLO data analyses to determine the parton densities of the photon can be found in Refs. 68–70.16.6. Diﬀractive DIS (DDIS) Some 10% of DIS events are diﬀractive, γ∗p→X+p,i nw h i c h the slightly deﬂected proton and the cluster Xof outgoing hadrons are well-separated in rapidity. Besides xandQ2, two extra variables are needed to describe a DDIS event: the fraction xIPof the proton’s momentum transferred across the rapidity gap and t, the square of the 4-momentum transfer of the proton. The DDIS data (see Refs. 71–74) are usually analyzed using two levels of factorization. First, thediﬀractive structure function F D 2satisﬁes collinear factorization ,a n d can be expressed as the convolution [75] FD 2=/summationdisplay a=q,gCa 2⊗fD a/p, (16.31) with the same coeﬃcient functions as in DIS (see Eq. (16 .21)), and where the diﬀractive parton distributions fD a/p(a=q,g)s a t i s f y DGLAP evolution. Second, Regge factorization is assumed [76], fD a/p(xIP,t ,z,µ2)=fIP /p(xIP,t)fa/IP(z,µ2), (16.32) where fa/IPare the parton densities of the Pomeron, which itself is treated like a hadron, and z∈[x/xIP,1] is the fraction of the Pomeron’s momentum carried by the parton entering the hard subprocess. The Pomeron ﬂux factor fIP /p(xIP,t) is taken from Regge phenomenology. There are also secondary Reggeon contributions to Eq. (16 .32). A sample of the t-integrated diﬀractiv e parton densities, obtained in this way, is shown in Fig. 16.6 as Fit A. Although collinear factorization holds as µ2→∞,t h e r ea r e non-negligible corrections for ﬁnite µ2and small xIP. Besides the resolved interactions of the Pomeron, the perturbative QCD Pomeron may also interact directly with the hard subprocess, giving rise to an inhomogeneous evolution equation for the diﬀractive parton densities analogous to the photon case. The results of the MRW analysis [77],which includes these contributions, are also shown in Fig. 16.6. Unlike the inclusive case, the diﬀra ctive parton densities cannot be directly used to calculate diﬀract ive hadron-hadron cross sections, since account must ﬁrst be taken of “soft” rescattering eﬀects. 00.10.20.30.40.50.60.7 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 zxIP z f(z) Figure 16.6: Diﬀractive parton distributions, xIPzfD a/p, obtained from ﬁtting to the H1 data with Q2>8.5G e V2 assuming Regge factorization [74], and using a more perturbative QCD approach [77]. Only the Pomeron contributions are shown and not the secondary Reggeon contributions which are negligible at the value of xIP=0.003 chosen here. 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D46, 484 (1992). 67. M. Gl¨ uck et al.,P h y s .R e v . D45, 3986 (1992). 68. F. Cornet et al.,P h y s .R e v . D70, 093004 (2004). 69. P. Aurenche, et al.,E u r .P h y s .J . C44, 395 (2005). 70. W. Slominski et al.,E u r .P h y s .J . C45, 633 (2006). 71. ZEUS, S. Chekanov et al.,E u r .P h y s .J . C38, 43 (2004). 72. ZEUS, S. Chekanov et al.,N u c l .P h y s . B713 , 3 (2005). 73. H1, A. Aktas et al.,E u r .P h y s .J . C48, 749 (2006). 74. H1, A. Aktas et al.,E u r .P h y s .J . C48, 715 (2006). 75. J. C. Collins, Phys. Rev. D57, 3051 (1998); Erratum Phys. Rev. D61, 019902 (2000). 76. G. Ingelman and P. E. Schlein, Phys. Lett. B152 , 256 (1985). 7 7 . A .D .M a r t i n ,M .G .R y s k i na n dG .W a t t ,P h y s .L e t t . B644 , 131 (2007). 78. H1, A. Aktas et al.,E u r .P h y s .J . C51, 549 (2007). 79. H1, A. Aktas et al.,arXiv:0708.3217 . 80. ZEUS, S. Chekanov et al.,arXiv:0708.1415 . 194 16. Structure functions NOTE: THE FIGURES IN THIS SECTION ARE INTENDED TO SHOW THE REPRESENTATIVE DATA. THEY ARE NOT MEANT TO BE COMPLETE COMPILATIONS OF ALL THE WORLD’S RELIABLE DATA. Q2 (GeV2)F2(x,Q2) * 2ix H1 ZEUS BCDMS E665 NMC SLAC 10-310-210-1110102103104105106107108109 10-11 10 102103104105106 Figure 16.7: The proton structure function Fp 2measured in electromagnetic scattering of positrons on protons (collider experiments ZEUS and H1), in the kinematic domain of the HERA data, for x>0.00006 ( cf.Fig. 16.10 for data at smaller xandQ2), and for electrons (SLAC) and muons (BCDMS, E665, NMC) on a ﬁxed target. Statistical and systematic errors added in quadrature are shown. The data are plotted as a function of Q2in bins of ﬁxed x. Some points have been slightly oﬀset in Q2for clarity. The ZEUS binning in xis used in this plot; all other data are rebinned to the xvalues of the ZEUS data. For the purpose of plotting, Fp 2has been multiplied by 2ix,w h e r e ixis the number of the xbin, ranging from ix=1(x=0.85) to ix=2 8( x=0.000063). References: H1—C. Adloﬀ et al., Eur. Phys. J. C21, 33 (2001); C. Adloﬀ et al.,E u r .P h y s .J . C30, 1 (2003); ZEUS —S. Chekanov et al.,E u r .P h y s .J . C21, 443 (2001); S. Chekanov et al.,P h y s .R e v . D70, 052001 (2004); BCDMS —A.C. Benvenuti et al., Phys. Lett. B223 , 485 (1989) (as given in [56]) ; E665—M.R. Adams et al.,P h y s .R e v . D54, 3006 (1996); NMC —M. Arneodo et al.,N u c l .P h y s . B483 , 3 (1997); SLAC —L.W. Whitlow et al., Phys. Lett. B282 , 475 (1992). 16. Structure functions 195 Q2 (GeV2)F2(x,Q2)*2ix BCDMS E665 NMC SLAC 10-310-210-1110102103104105106107108109 10-11 10 102 Figure 16.8: The deuteron structure function Fd 2measured in electromagnetic scattering of electrons (SLAC) and muons (BCDMS, E665, NMC) on a ﬁxed target, shown as a function of Q2for bins of ﬁxed x. Statistical and systematic errors added in quadrature are shown. For the purpose of plotting, Fd 2has been multiplied by 2ix,w h e r e ixis the number of the xbin, ranging from 1 ( x=0.85) to 29 (x=0.0009). References: BCDMS —A.C. Benvenuti et al., Phys. Lett. B237 , 592 (1990). E665, NMC, SLAC —same references as Fig. 16.7. 196 16. Structure functions Q2 (GeV2)F2(x,Q2)+c(x) CCFR NMC NuTeV 00.20.40.60.811.2 1 10 102103 Figure 16.9: The deuteron structure function F2measured in deep inelastic scattering of mu ons on a ﬁxed target (NMC) is compared to the structure function F2from neutrino-iron scattering (CCFR and NuTeV) using Fµ 2=( 5/18)Fν 2−x(s+ s)/6, where heavy-target eﬀects have been taken into account. The data are shown versus Q2, for bins of ﬁxed x. The NMC data have been rebinned to CCFR and NuTeV xvalues. Statistical and systematic errors added in quadrature are shown. For the purpose of plotting, a constant c(x)=0.05ixis added toF2,w h e r e ixis the number of the xbin, ranging from 0 ( x=0.75) to 7 ( x=0.175). For ix=8(x=0.125) to 11 ( x=0.015), 2 c(x)h a s been added. References: NMC —M. Arneodo et al.,N u c l .P h y s . B483 , 3 (1997); CCFR/NuTeV —U.K. Yang et al., Phys. Rev. Lett. 86, 2741 (2001); NuTeV —M. Tzanov et al.,P h y s .R e v . D74, 012008 (2006). 16. Structure functions 197 00.20.40.60.811.21.41.6 10-610-510-410-310-210-11xF2(x,Q2) ZEUS H1 SLAC BCDMS NMC 01234567 10-710-610-510-410-310-210-11xF2 cc(x,Q2) + c(Q) H1 ZEUS EMC00.0250.050.0750.10.1250.150.1750.2 10-610-510-410-310-210-1 xF2 bb(x,Q2) + k(Q) Figure 16.10: a) The proton structure function Fp 2mostly at small xandQ2, measured in electromagnetic scattering of positrons (H1, ZEUS), electrons (SLAC), and muons (BCDMS, NMC) on protons. Lines are ZEUS and H1 parameterizations for lower (Regge) and higher (QCD) Q2. The width of the bins can be up to 10% of the stated Q2. Some points have been slightly oﬀset in xfor clarity. References: ZEUS —J. Breitweg et al., Phys. Lett. B407 , 432 (1997); J. Breitweg et al.,E u r .P h y s .J . C7, 609 (1999); J. Breitweg et al.,P h y s . Lett. B487 , 53 (2000) (both data and ZEUS Regge parameterization); S. Chekanov et al.,E u r .P h y s .J . C21, 443 (2001); S. Chekanov et al.,P h y s .R e v . D70, 052001 (2004); H1—C. Adloﬀ et al.,N u c l .P h y s . B497 , 3 (1997); C. Adloﬀ et al.,E u r .P h y s .J . C21, 33 (2001) (both data and H1 QCD parameterization); C. Adloﬀ et al.,E u r .P h y s .J . C30, 1 (2003); A. Aktas et al., Phys. Lett. B598 , 159 (2004); BCDMS, NMC, SLAC —same references as Fig. 16.7. b) The charm structure function Fc c 2(x), i.e. that part of the inclusive structure function Fp 2arising from the production of charm quarks, measured in electromagnetic scattering of positrons on protons (H1, ZEUS) and muons on iron (EMC). The H1 points have been slightly oﬀset in xfor clarity. For the purpose of plotting, a constant c(Q)=0.05i2 Qis added to Fc c 2where iQis the number of the Q2 bin, ranging from 1 ( Q2=1.8G e V2)t o1 1( Q2= 650 GeV2). References: ZEUS —J. Breitweg et al.,E u r .P h y s .J . C12, 35 (2000); S. Chekanov et al.,P h y s .R e v . D69, 012004 (2004); H1—C. Adloﬀ et al.,Z .P h y s . C72, 593 (1996); C. Adloﬀ et al., Phys. Lett. B528 , 199 (2002); A. Aktas et al.,E u r .P h y s .J . C40, 349 (2005); A. Aktas et al.,E u r .P h y s .J . C45, 23 (2006); EMC —J.J. Aubert et al.,N u c l . Phys. B213 , 31 (1983). Inset: The bottom quark structure function Fb b 2(x). For the purpose of plotting, a constant k(Q)=0.01i1.7 Qis added to Fb b 2where iQis the number of the Q2bin, ranging from 1 ( Q2=1 2G e V2)t o5( Q2= 650 GeV2). References: H1—A. Aktas et al.,E u r .P h y s .J . C40, 349 (2005); A. Aktas et al.,E u r .P h y s .J . C45, 23 (2006). Statistical and systematic errors added in quadrature are shown for both plots. The data are given as a function of xin bins of Q2. 198 16. Structure functions 00.51 0 0.2 0.4 0.600.250.50.751 0 0.2 0.4 0.6 0123456 1 10 102xx F3 γ Z H1 ZEUS xx F3 γ Z Q2=40-180 GeV2 Q2 (GeV2)xF3(x,Q2) + c(x) Q2 (GeV2)CCFR NuTeV 1 10 102 Figure 16.11: The structure function xFγZ 3measured in electroweak scattering of a)electrons on protons (H1 and ZEUS) and b)muons on carbon (BCDMS). The ZEUS points have been slightly oﬀset in xfor clarity. References: H1—C. Adloﬀ et al.,E u r .P h y s .J . C30,1 (2003); ZEUS —S. Chekanov et al.,E u r .P h y s .J . C28, 175 (2003); BCDMS —A. Argento et al., Phys. Lett. B140 , 142 (1984). c)The structure function xF3of the nucleon measured in ν-Fe scattering. The data are plotted as a function of Q2in bins of ﬁxed x.F o r the purpose of plotting, a constant c(x)=0.5(ix−1) is added to xF3,w h e r e ixis the number of the xbin as shown in the plot. The NuTeV points have been shifted to the nearest corresponding xbin as given in the plot and slightly oﬀset in Q2for clarity. References: CCFR —W.G. Seligman et al., Phys. Rev. Lett. 79, 1213 (1997). NuTeV —M. Tzanov et al.,P h y s .R e v . D74, 012008 (2006). Statistical and systematic errors added in quadrature are shown for all plots. 16. Structure functions 199 00.250.50.751 00.250.50.751 00.250.50.751 10-410-2110-410-2FL (x,Q2) xBCDMS NMC SLAC H1 Q2 (GeV2)FLe-p (H1) e+p (H1) -0.200.20.4 100 200 300 400 500 600 700 800 Figure 16.12: Top panel: The longitudinal structure function FLas a function of xin bins of ﬁxed Q2measured on the proton (except for the SLAC data which also contain deuterium data). BCDMS, NMC, and SLAC results are from measurements of R(the ratio of longitudinal to transverse photon absorption cross sections) which are converted to FLby using the BDCMS parameterization of F2 (A.C. Benvenuti et al., Phys. Lett. B223 , 485 (1989)). It is assumed that the Q2dependence of the ﬁxed-target data is small within a given Q2bin. References: H1—C. Adloﬀ et al.,E u r .P h y s .J . C21, 33 (2001); BCDMS —A. Benvenuti et al., Phys. Lett. B223 , 485 (1989); NMC —M. Arneodo et al.,N u c l .P h y s . B483 , 3 (1997); SLAC —L . W .W h i t l o w et al., Phys. Lett. B250 , 193 (1990) and numerical values from the thesis of L.W. Whitlow (SLAC-357). Bottom panel: Higher Q2values of the longitudinal structure function FLas a function of Q2given at the measured xfore+/e−-proton scattering. Points have been slightly oﬀset in Q2for clarity. References: H1—C. Adloﬀ et al.,E u r .P h y s .J . C30, 1 (2003). The H1 results shown in both plots require the assumption of the validity of the QCD form for the F2structure function in order to extract FL. Statistical and systematic errors added in quadrature are shown for both plots. 200 16. Structure functions -0.0200.020.040.060.08 -0.0200.020.04x g1p EMC E142 E143 SMC HERMES E154 E155 JLab E99-117 COMPASS CLASx g1d xx g1n -0.0200.02 10-410-310-210-11 Figure 16.13: The spin-dependent structure function xg1(x) of the proton, deuteron, and neutron (from3He target) measured in deep inelastic scattering of polari zed electrons/positrons: E142 ( Q2∼0.3−10 GeV2), E143 ( Q2∼0.3−10 GeV2), E154 ( Q2∼1−17 GeV2), E155 ( Q2∼1−40 GeV2), JLab E99-117 ( Q2∼2.71−4.83 GeV2), HERMES ( Q2∼0.18−20 GeV2), CLAS ( Q2∼1−5G e V2)a n d muons: EMC ( Q2∼1.5−100 GeV2), SMC ( Q2∼0.01−100 GeV2), COMPASS ( Q2∼0.001−100 GeV2), shown at the measured Q2 (except for EMC data given at Q2=1 0.7G e V2and E155 data given at Q2=5 G e V2). Note that gn 1(x) may also be extracted by taking the diﬀerence between gd 1(x)a n d gp 1(x), but these values have been omitted in the bottom plot for clarity. Statistical and systematic errors added in quadrature are shown. References: EMC —J. Ashman et al.,N u c l .P h y s . B328 , 1 (1989); E142—P.L. Anthony et al.,P h y s . Rev.D54, 6620 (1996); E143—K. Abe et al.,P h y s .R e v . D58, 112003 (1998); SMC —B. Adeva et al.,P h y s .R e v . D58, 112001 (1998), B. Adeva et al.,P h y s .R e v . D60, 072004 (1999) and Erratum-Phys. Rev. D62, 079902 (2000); HERMES —A. Airapetian et al.,P h y s . Rev.D75, 012007 (2007) and K. Ackerstaﬀ et al., Phys. Lett. B404 , 383 (1997); E154—K. Abe et al., Phys. Rev. Lett. 79, 26 (1997); E155—P.L. Anthony et al., Phys. Lett. B463 , 339 (1999) and P.L. Anthony et al., Phys. Lett. B493 , 19 (2000); Jlab-E99-117 —X. Zheng et al.,P h y s .R e v . C70, 065207 (2004); COMPASS —V.Yu. Alexakhin et al., Phys. Lett. B647 , 8 (2007) and E.S. Ageev et al.,P h y s . Lett. B647 , 330 (2007); CLAS —K.V. Dharmawardane et al., Phys. Lett. B641 , 11 (2006) (which also includes resonance region data not shown on this plot). 16. Structure functions 201 Q2 (GeV2)F2 γ (x,Q2)/α + c(x) ALEPH DELPHI L3 OPAL AMY JADE PLUTO TASSO TOPAZ TPC 02468101214 10-11 10 102 Figure 16.14: The hadronic structure function of the photon Fγ 2divided by the ﬁne structure constant αmeasured in e+e−scattering, shown as a function of Q2for bins of x. Data points have been shifted to the nearest corresponding xbin as given in the plot. Some points have been oﬀset in Q2for clarity. Statistical and systematic errors added in quadrature are shown. For the purpose of plotting, a constant c(x)=1.5ixis added to Fγ 2/αwhere ixis the number of the xbin, ranging from 1 ( x=0.0055) to 8 ( x=0.9). References: ALEPH –R. Barate et al., Phys. Lett. B458 , 152 (1999); A. Heister et al.,E u r .P h y s .J . C30, 145 (2003); DELPHI –P. Abreu et al., Z. Phys. C69, 223 (1995); L3–M. Acciarri et al., Phys. Lett. B436 , 403 (1998); M. Acciarri et al., Phys. Lett. B447 , 147 (1999); M. Acciarri et al., Phys. Lett. B483 , 373 (2000); OPAL –A. Ackerstaﬀ et al., Phys. Lett. B411 , 387 (1997); A. Ackerstaﬀ et al.,Z .P h y s . C74, 33 (1997); G. Abbiendi et al.,E u r .P h y s .J . C18, 15 (2000); G. Abbiendi et al., Phys. Lett. B533 , 207 (2002) (note that there is overlap of the data samples i n these last two papers); AMY –S.K. Sahu et al., Phys. Lett. B346 , 208 (1995); T. Kojima et al., Phys. Lett. B400 , 395 (1997); JADE –W. Bartel et al.,Z .P h y s . C24, 231 (1984); PLUTO –C. Berger et al., Phys. Lett. 142B , 111 (1984); C. Berger et al.,N u c l .P h y s . B281 , 365 (1987); TASSO –M. Althoﬀ et al.,Z .P h y s . C31, 527 (1986); TOPAZ –K. Muramatsu et al., Phys. Lett. B332 , 477 (1994); TPC/Two Gamma –H. Aihara et al.,Z .P h y s . C34, 1 (1987). 202 17. Fragmentation functions in e+e−annihilation and DIS 17. FRAGMENTATION FUNCTIONS IN e+e−ANNIHILATION AND LEPTON-NUCLEON DIS Revised August 2007 by O. Biebel (Ludwig-Maximilians-Universit¨ at, Munich, Germany), D. Milstead (Fysikum, Stockholms Universitet, Sweden), P. Nason (INFN, Sez. di M ilano-Bicocca, Milan, Italy), and B.R. Webber (Cavendish Laboratory, Cambridge, UK). An extendedversion of the 2001 review can be found in Ref. 1. 17.1. Concept of fragmentation 17.1.1. Introduction : Fragmentation functions are dimensionless functions that describe the ﬁnal-state single-particle energy distributions in hard scattering processes, like e+e−annihilation or deep inel astic lepton-nucleon scattering, or high transverse momentum hadrons in photon-hadron and hadron-hadron collisions. The total e+e−fragmentation function for hadrons of type hin annihilation at c.m. energy√ s,v i aa n intermediate vector boson V=γ/Z0, is deﬁned as Fh(x, s)=1 σtotdσ dx(e+e−→V→hX), (17.1) where x=2Eh/√ s≤1 is the scaled hadron energy (in practice, the approximation x=xp=2ph/√ sis often used). Its integral with respect to xgives the average multiplicity of those hadrons: /angbracketleftnh(s)/angbracketright=/integraldisplay1 0dxFh(x, s), (17.2) Neglecting contributions suppressed by inverse powers of s,t h e fragmentation function (17 .1) can be represented as a sum of contributions from the d iﬀerent parton types i=u, u, d, d ,...,g : Fh(x, s)=/summationdisplay i/integraldisplay1 xdz zCi(s;z,αS)Dh i(x/z, s ). (17.3) where Dh iare the parton fragmentation functions. At lowest order in αS, the coeﬃcient function Cgfor gluons is zero, while for quarks Ci=gi(s)δ(1−z), where gi(s) is the appropriate electroweak coupling. In particular, gi(s) is proportional to the charge-squared of parton iats/lessmuchM2 Z, when weak eﬀects can be neglected. In higher orders the coeﬃcient functions and parton fragmentation functions are factorization-scheme dependent. Parton fragmentation functions are analogous to the parton distributions in deep inelastic scattering (see sections on QCD and Structure Functions, 9 and 16 of this Review ). In both cases, the simplest parton-model approach would predict a scale-independent x distribution. Furthermore, we obtain similar violations of this scaling behavior when QCD correctio ns are taken into account. Fragmentation functions in lepton-hadron scattering and e+e− annihilation are complementary. Since e+e−annihilation results in a neutral oﬀ mass-shell photon or Z0, fragmentation arising from a pure quark-antiquark system can be studied. Lepton-hadron scattering is a more complicated environment with which it is possible to study the inﬂuence on fragmentation functions from initial state QCD radiation, the partonic and spin structure of the hadron target, and the targetremnant system. 1 In lepton-hadron scattering, calling pthe four momentum of the incoming hadron, and qthe four momentum of the exchanged virtual boson, one can construct two independent kinematic invariants. One usually introduces Q2=−q2and deﬁnes xBj=Q2/(2p·q). Thus, t h e r ei saf r e e d o mi nt h ec h o i c eo fs cale used to deﬁne a fragmentation function. For e+e−, the c.m. energy provides a natural choice of scale as twice the energy of each produced quark. For lepton-hadroninteractions, fragmentation scales such as Q=/radicalbig −q2,o rt h ei n v a r i a n t 1For a comprehensive review of the measurements and models of fragmentation in lepton-hadron scattering, see [2].mass of the exchanged boson a nd target nucleon system W=/radicalbig (p+q)2=/radicalBig m2 h+2p·q−Q2(where mhis the incoming hadron mass), are typically used. Both WandQcan vary by several orders of magnitudes for a given c.m. energy, thus allowing the study of fragmentation in diﬀerent environments by a single experiment, e.g., in photoproduction the exchanged photon is quasi-real ( Q2∼0) leading to processes akin to hadron-hadron scattering. In deep inelastic scattering (DIS)( Q2/greatermuch1G e V2), using the Quark Parton Model (QPM), the hadronic fragments of the struck quark can bedirectly compared with quark fragmentation in e +e−.R e s u l t sf r o m lepton-hadron experiments quoted in this report primarily concern fragmentation in the DIS regime. Studies made by lepton-hadron experiments of fragmentation with photoproduction data containing high transverse momentum jets or particles are also reported, whenthese are directly comparable to DIS and e +e−results. After the lepton-hadron interaction, the transverse momentum of the scattered lepton is balanced by the hadronic system. To remove the transverse momentum imbalance, many fragmentation studieshave been performed in frames in which the target hadron and the exchanged boson are collinear. Two frames of reference are typically used which fulﬁll this condition. The so-called hadronic c.m. frame (HCMS) is deﬁned as the rest system of the exchanged boson and incoming hadron, with the z ∗-axis deﬁned along the direction of the exchanged boson. The +z∗direction deﬁnes the so-called current region. Fragmentation measurements performed in the HCMS often use the Feynman- x variable xF=2p∗z/W,w h e r e p∗zis the longitudinal momentum of the particle in the HCMS. Since Wis the invariant mass of the hadronic ﬁnal state, xFranges between −1a n d1 . The Breit system [3] is connected to the HCMS by a longitudinal boost such that the time component of qbecomes 0, so that q=( 0,0,0,−Q). In this frame, the target has three momentum /vectorp=( 0,0,Q/(2xBj)), as can be easily veriﬁed using the deﬁnition of xBj. In the quark parton model, the struck parton has momentum xBj·p, and thus its longitudinal momentum is Q/2, which becomes −Q/2 after the collision. As compared with the HCMS, the current region of the Breit frame is more closely matched to the partonic scattering process, and is thus appropriate for direct comparisons of fragmentation functions in DIS with those from e+e−annihilation. The variable xp=2p∗/Qis used at HERA for measurements of fragmentation functions in the Breit frame, ensuring directly comparable DIS and e+e−results. 17.2. Scaling violation The evolution of the parton fragmentation function Di(x, t)w i t h increasing scale t=s, like that of the parton distribution function fi(x, t)w i t h t=s(see Sec. 39 of this Review ), is governed by the DGLAP equation [4] t∂ ∂tDi(x, t)=/summationdisplay j/integraldisplay1 xdz zαS 2πPji(z,αS)Dj(x/z, t). (17.4) In analogy to DIS, in some cases an evolution equation for the fragmentation function Fitself (Eq. (17 .3)) can be derived from Eq. (17 .4) [5]. Notice that the splitting function is now Pjirather than Pijsince here Djrepresents the fragmentation of the ﬁnal parton. The splitting functions again have perturbative expansions of the form Pji(z,αS)=P(0) ji(z)+αS 2πP(1) ji(z)+··· (17.5) where the lowest-order functions P(0) ji(z) are the same as those in deep inelastic scattering, but the higher-order terms [6,7]2are diﬀerent. The eﬀect of evolution is, however, the same in both cases: as the scale increases, one observes a scaling violation in which the xdistribution is shifted towards lower values. This can be seen from Fig. 17.1. 2There are misprints in the formulas in the published article [6]. The correct expressions can be found in the preprint version or in Ref. 8. 17. Fragmentation functions in e+e−annihilation and DIS 203 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 x1/σtot dσ/dx × c(√s) 0.1110100103 TASSO 12 GeV104 TASSO 14 GeV105 TASSO 22 GeV106 HRS, MARK II, TPC 29 GeV106 HRS, MARK II, TPC 29 GeV106 HRS, MARK II, TPC 29 GeV107 TASSO 35 GeV108 TASSO 44 GeV109 AMY 54 GeV1010 LEP, SLC 91 GeV1010 LEP, SLC 91 GeV1010 LEP, SLC 91 GeV1010 LEP, SLC 91 GeV1010 LEP, SLC 91 GeV1010 LEP, SLC 91 GeV1011 LEP 133 GeV1011 LEP 133 GeV1012 LEP 161 GeV1013 LEP 172 GeV1014 LEP 183 GeV1015 LEP 189 GeV1016 LEP 202 GeV(a) 25 50 75 100 125 150 175 200 √s [GeV ]1/σtot dσ/dx 0.10.20.30.50.71235710203050701002000.02<x<0.05 0.05<x<0.1 0.1<x<0.2 0.2<x<0.3 0.3<x<0.4 0.4<x<0.6 0.6<x<0.8 TASSO MARK II TPC HRS AMYALEPH DELPHI L3 OPAL SLD(b) Figure 17.1: Thee+e−fragmentation function for all charged particles is shown [9–25] (a) for diﬀerent c.m. energies,√ s,v e r s u s xand (b) for various ranges of xversus√ s. For the purpose of plotting (a), the distributions were scaled by c(√ s)=1 0iwhere i is ranging from i=0(√ s=1 2G e V )t o i=1 3(√ s= 202 GeV). The coeﬃcient functions Ciin Eq. (17 .3) and the splitting functions Pjicontain singularities at z= 0 and 1, which have important eﬀects on fragmentation at small and large values of x, respectively. For details see e.g.,R e f .1 . Quantitative results of studies of scaling violation in e+e− fragmentation are reported in [26–30]. The values of αSobtained are consistent with the world average (see review on QCD in Sec. 9 ofthis Review ). (a) 10-210-1110102 -1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1ep (H1) <W>=117 GeVep (ZEUS) <W>=120 GeV µN (E665) <W2>1/2=20.5 GeV µp (EMC) <W>=14 GeV xF1/N dn/dxF 10-210-1110102103104 10 102ep (ZEUS) ep (H1) e+e-xp range 0.0-0.2 (x 50) 0.02-0.05 (x 10) 0.05-0.10 (x 5) 0.10-0.20 (x 3) 0.20-0.30 0.30-0.40 0.40-0.50 0.50-0.70 0.70-1.0 Q, E* /GeV1/N dn/dxp Figure 17.2: (a) The distribution 1 /N·dN/dx Ffor all charged particles in DIS lepton- hadron experiments at diﬀerent values of W, and measured in the HCMS [31–34]. (b) Scaling violations of the fragmentation function for all charged particles in the current region of the Breit frame of DIS [35,40] and in e+e−interactions [24,27]. The data are shown as a function of√ sfore+e−results, and as a function of Qfor the DIS results, each within the same indicated int ervals of the scaled momentum xp. The data for the four lowest intervals of xpare multiplied by factors 50, 10, 5, and 3, respectively for clarity. Scaling violations in DIS are shown in Fig. 17.2 for both HCMS and Breit frame. In Fig. 17.2(a), the distribution in terms of xF=2pz/W shows for values of xF>0.15 a steeper slope in epdata than for the µpdata, indicating the scaling violations. At smaller values of xF in the current jet region, the multiplicity of particles substantially increases with Wowing to the increased phase space available for the fragmentation process. The EMC da ta access both the current region and the region of the fragmenting target remnant system. At higher values of |xF|, owing to the extended nature of the remnant, the multiplicity in the target region fa r exceeds that in the current region. Owing to acceptance reasons, the remnant hemisphere of the HCMS is only accessible by the lower-en ergy ﬁxed-target experiments.Using hadrons from the current hemisphere in the Breit frame, measurements of fragmentation functions and the production properties of particles in epscattering have been made by [35–40]. Fig. 17.2(b) compares results from epscattering and e+e−experiments, the latter results are halved as they cover both event hemispheres. The agreement between the DIS and e+e−r e s u l t si sf a i r l yg o o d . However, processes in DIS which are not present in e+e−annihilation, such as boson-gluon fusion and initial state QCD radiation, can depopulate the current region. The se eﬀects become most prominent at low values of Qandxp. When compared with e+e−annihilation data at√ s=5.2, 6.5 GeV [41], which are not shown here, the DIS particle rates tend to lie below those from e+e−annihilation. NLO QCD calculations [42], convoluted with fragmentation functions derived from e+e−data, have been tested against the HERA scaling violations data and provide a good description of the data in the kinematic regions in which the calculations are predictive [35,39,43]. 17.3. Fragmentation functions for small particle momenta As in the case of the parton distribution functions, the most common strategy for solving the evolution equations Eq. (17 .4) is to take moments (Mellin transforms) with respect to x: ˜D(j, s)=/integraldisplay1 0dx xj−1D(x, s). (17.6) The behavior of ˜D(j, s)a w a yf r o m j= 1 determines the form of small- xfragmentation functions. Keeping the ﬁrst three terms in a Taylor expansion around j= 1 gives a simple Gaussian function of j which transforms by inverse Mellin transformation into a Gaussian in the variable ξ≡ln(1/x): xD(x, s)∝exp/bracketleftbigg −1 2σ2(ξ−ξp)2/bracketrightbigg , (17.7) where the peak position is ξp=1 4bαS(s)/similarequal1 4ln/parenleftBigs Λ2/parenrightBig , (17.8) withb=( 3 3 −2nf)/12πfornfquark ﬂavors and the width of the distribution of ξis (CA=3 ) σ=/parenleftBigg 1 24b/radicalBigg 2π CAα3 S(s)/parenrightBigg1 2∝/bracketleftBig ln/parenleftBigs Λ2/parenrightBig/bracketrightBig3 4. (17.9) Again, one can compute next-to -leading correct ions to these predictions. In the method of [44], the corrections are included in an analytical form known as the ‘modiﬁed leading logarithmicapproximation’ (MLLA). Alternatively they can be used to compute the higher moment corrections to the Gaussian form Eq. (17 .7) [45]. Fig. 17.3 shows the ξdistribution for charged particles produced in the current region of the Breit frame in DIS interactions, 3and in e+e− annihilation. As expected from Eq. (17 .7), Eq. (17 .8 ) ,a n dE q .( 1 7 .9), the distributions have a Gaussian shape, with the peak position and area becoming progressively larger with c.m. energy (e+e−)a n d Q2 (DIS). The predicted energy dependence Eq. (17 .8) of the peak in the ξ distribution is a striking illustration of soft gluon coherence, which is the origin of the suppression of hadron production at small x.O f course, a decrease at very small xis expected on purely kinematical grounds, but this would occur at particle energies proportional to their masses, i.e.,a tx∝m/√ sand hence ξ∼1 2lns.T h u s ,i f the suppression were purely kinematic, the peak position ξpwould vary twice as rapidly with energy, which is ruled out by the data (see Fig. 17.4). The e+e−and DIS data agree well with each other, demonstrating the universality of hadronization. The MLLA prediction describes the data. Measurements of the higher momentsof the ξdistribution in e +e−[24,49–51] and DIS [39] have also been made and show consistency with each other. 3Dominant systematic errors used for the results of [39] are ac- cording to this reference 10% for xp<0.3 and increase up to 30% for largexp. 204 17. Fragmentation functions in e+e−annihilation and DIS 012345678 0123456 ξ=ln(1/xp)1/σ dσ/dξ ZEUS* 10-20 GeV2H1* 12-100 GeV2ZEUS* 40-80 GeV2ZEUS* 80-160 GeV2H1* 100-8000 GeV2DIS:TASSO 22 GeVTASSO 35 GeVTASSO 44 GeVTOPAZ 58 GeVLEP 91 GeVLEP 133 GeVLEP 189 GeVLEP 206 GeVe+e−: Figure 17.3: Distribution of ξ=l n ( 1 /xp) at several c.m. energies (e+e−) [9,10,14,17–20,24,46–49] and intervals of Q2(DIS) [38,39].3At each energy only on er e p r e s e n t a t i v e measurement is shown. For clarity some measurements at intermediate c.m. energies (e+e−)o rQ2ranges (DIS) are not shown. The DIS measurements marked with∗have been scaled by a factor of 2 for direct comparability with the e+e−results. Overlaid are ﬁts of a simple Gaussian function for illustration. 11.522.533.544.5 2 3 5 7 10 20 30 50 70 100 200 √s [GeV ]ξp ZEUSH1DIS:BESTASSOMARK IITPCCELLOAMYALEPHDELPHIL3OPALe+e−: MLLA QCD, αS(M2 Z)=0.118 without coherence Figure 17.4: Evolution of the peak position, ξp,o ft h e ξdistribution with the c.m. energy√ s. The MLLA QCD prediction (solid) using αS(s=M2 Z)=0.118 and the expectation without gluon coherence (dashed) are superimposed to the data[9,11,14,16–18,20,24,37,38,47,48,50,52–59]. 17.3.1. Longitudinal Fragmentation : In the process e +e−→V→hX, the joint distribution in the energy fraction xand the angle θbetween the observed hadron hand the incoming electron b eam has the general form 1 σtotd2σ dxdcosθ=3 8(1 + cos2θ)FT(x)+3 4sin2θFL(x)+3 4cosθFA(x), (17.10) where FT,FLandFAare respectively the tran sverse, longitudinal and asymmetric fragmentation functions. All these functions also depend on the c.m. energy√ s.E q .( 1 7 .10) is the most general form of the inclusive single particle production from the decay of a massive vector boson [5]. As their names imply, FTandFLrepresent0.00050.0010.0020.0050.010.020.050.10.20.5125102050100200500FT,L(x)√s=91 GeV LEP FT LEP FL 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 xFA(x) -0.8-0.400.40.8LEP FA Figure 17.5: Transverse ( FT), longitudinal ( FL), and asymmetric ( FA) fragmentation functions are shown [12,26,60]. Data points with relative errors greater than 100% are omitted. the contributions from virtual bosons polarized transversely or longitudinally with respect to the direction of motion of the hadron h. FAis a parity-violating contribution which comes from the interference between vector and axial vector cont ributions. Integrating over all angles, we obtain the total fragmentation function, F=FT+FL. Each of these functions can be represented as a convolution ofthe parton fragmentation functions D iwith appropriate coeﬃcient functions CT,L,A ias in Eq. (17 .3). This representation works in the high energy limit. As x·√ s/2 approaches hadronic scales /similarequalmρ,p o w e r suppressed eﬀects can no longer be neglected, and the fragmentation function formalism no longer accounts correctly for the separation of FT,FL,a n d FA. In Fig. 17.5, FT,FL,a n d FAmeasured at√ s=9 1 GeV are shown. 17.4. Gluon fragmentation The gluon fragmentation function Dg(x) can be extracted from the longitudinal fragmentation function deﬁned in Eq. (17 .10). Since the coeﬃcient functions CL ifor quarks and gluons are comparable in O(αS),FLcan be expressed in terms of FTandDgwhich allows one to obtain Dgfrom the measured FLandFT,s e e e.g., [1] for details. At NLO, i.e.,O(α2 S) coeﬃcient functions Ci, quark fragmentation is dominant in FLover a large part of the kinematic range, see e.g., [61]. This leaves some sensitivity of FLtoDg, but further constraints will be needed, for instance from hadro-production in deep-inelastic scattering. Dgcan also be deduced from the fragmentation of three-jet events in which the gluon jet is identiﬁed, for example, by tagging the other two jets with heavy quark decays. T o leading order, the measured distributions of x=Ehad/Ejetfor particles in gluon jets can be identiﬁed directly with the gluon fragmentation functions Dg(x). The experimentally measured gluon fragmentation functions are shown in Fig. 17.6. 17. Fragmentation functions in e+e−annihilation and DIS 205 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 x1/σtot dσ/dx × c(flavour) 0.010.030.10.3131030100300√s=91 GeV107107107107 LEP, SLC: all flavours107 106106 LEP, SLC: Up, Down, Strange106 105105 LEP, SLC: Charm105 104104 LEP, SLC: Bottom104 103103103 LEP: Gluon(❍ Figure 17.6: Comparison of the charged-particle and the ﬂavor-dependent e+e−fragmentation functions ob- tained at√ s= 91 GeV. The data [10,12,14,15,19,21] and [22,28,60,62] are shown for the inclusive, light (up, down,strange) quarks, charm quark, bottom quark, and the gluon versus x. For the purpose of plotting, the distributions were scaled by c(ﬂavor) = 10 i,w h e r e iis ranging from i=0( G l u o n ) toi= 4 (all ﬂavors). 17.5. Spin-dependent fragmentation Measurements of hadron production in polarized lepton-hadron scattering are used principally in the determination of polarizedparton densities from DIS interactions with longitudinally polarized targets [63–65]. Since ﬂavor-dependent fragmentation functions derived from the e +e−→hXcan give signiﬁcantly diﬀerent ﬂavor contributions [66–71], experiments use string fragmentation in JETSET [72], which is tuned to describe their own identiﬁed particledata, and those measured by other low energy DIS experiments. Polarized scattering presents the possibility to measure the spin transfer from the struck quark to the ﬁnal hadron, and thus developspin-dependent fragmentation functions [73,74]. These are useful in the study of the quark transversity distribution [75], which describes the probability of ﬁnding a transversely polarized quark with its spin aligned or anti-aligned with the spin of a transversely polarized nucleon. The transversity function is chiral-odd, and therefore notaccessible through measurements of inclusive lepton-hadron scattering. Semi-inclusive DIS, in which another chiral-odd observable may be involved, provides a valuable tool to probe transversity. The Collinsfragmentation function [76] relates the transverse polarization of the quark to that of the ﬁnal hadron. It is chiral-odd and naive T-odd, leading to a characteristic single spin asymmetry in the azimuthal angular distribution of the produced hadron in the hadron scattering plane. A number of experiments have measured thisasymmetry (see e.g., [77]). However, these studies were unable to distinguish between processes due to transversity in conjunction with the Collins fragmentation with other processes requiring non-polarizedfragmentation functions, such as the Sivers mechanism [78]. However, the HERMES and COMPASS collaborations have made early studies of the Collins and Sivers asymmetries using a transversely polarized target [79–81].17.6. Fragmentation models Although the scaling violation can be calculated perturbatively, the actual form of the parton fragmentation functions is non-perturbative.Perturbative evolution gives rise to a shower of quarks and gluons (partons). Phenomenological sch emes are then used to model the carry-over of parton momenta and ﬂavor to the hadrons. Two of thevery popular models are the string fragmentation [82,83], implemented in the JETSET [72] and UCLA [84] Monte Carlo event generation programs, and the cluster fragmentation of the HERWIG Monte Carlo event generator [85]. 17.6.1. String fragmentation : The string-fragmentation scheme considers the color ﬁel d between the partons, i.e., quarks and gluons, to be the fragmenting entity rather than the partons themselves. The string can be viewed as a color ﬂux tube formed by gluon self-interaction as two colored partons move apart. Energetic gluon emission is regarded as energy-momentum carrying “kinks” on thestring. When the energy stored in the string is suﬃcient, a q qpair may be created from the vacuum. Thus, the string breaks up repeatedly into color singlet systems, as long as the invariant mass of the stringpieces exceeds the on-shell mass of a hadron. The q qpairs are created according to the probability of a tunneling process exp( −πm2 q,⊥/κ), which depends on the transverse mass squared m2 q,⊥≡m2q+p2 q,⊥ and the string tension κ≈1 GeV/fm. The transverse momentum pq,⊥is locally compensated between quark and antiquark. Due to the dependence on the parton mass, mq, and/or hadron mass, mh, the production of strange and, in particular, heavy-quark hadrons is suppressed. The light-cone momentum fraction z=(E+p/bardbl)h/(E+p)q, where p/bardblis the momentum of the formed hadron halong the direction of the quark q, is given by the string-fragmentation function f(z)∼1 z(1−z)aexp/parenleftBigg −bm2 h,⊥ z/parenrightBigg , (17.11) where aandbare free parameters. Th ese parameters need to be adjusted to bring the fragmentation into accordance with measureddata, e.g.,a=0.11 and b=0.52 GeV −2as determined in Ref. 86 (for an overview on tuned parameters see Ref. 87). 17.6.2. Cluster fragmentation : Assuming a local compensation of color based on the pre-conﬁnement property of perturbative QCD [88], the remaining gluons at the end of the parton shower evolution are split non-perturbatively into quark-antiquark pairs. Color singletclusters of typical mass of a couple of GeV are then formed from quark and antiquark of color-connected splittings. These clusters decay directly into two hadrons unless they are either too heavy (relative toan adjustable parameter CLMAX , default value 3 .35 GeV), when they decay into two clusters, or too light, in which case a cluster decays into a single hadron, requiring a small rearrangement of energy and momentum with neighboring clust ers. The decay of a cluster into two hadrons is assumed to be isotropic in the rest frame of the clusterexcept if a perturbative-formed quark is involved. A decay channel is chosen based on the phase-space probability, the density of states, and the spin degeneracy of the hadrons. Cluster fragmentation hasa compact description with few parameters, due to the phase-space dominance in the hadron formation. 17.7. Fragmentation into identiﬁed particles A great wealth of measurements of e+e−fragmentation into identiﬁed particles exists. A co llection of references to ﬁnd data on the fragmentation into identiﬁed particles is given for Table 40.1. As representatives of all the data, Fig. 17.7 shows fragmentation functions as the scaled momentum spectra of charged particles at several c.m.energies. Heavy ﬂavor particles are d ealt with separately in Sect. 17.8. The measured fragmentation functions are solutions to the DGLAP equation (17 .4), but need to be parametrized at some initial scale t 0(usually 2 GeV2for light quarks and gluons). A general parametrization is [90] Dp→h(x, t0)=Nxα(1−x)β/parenleftBig 1+γ x/parenrightBig , (17.12) 206 17. Fragmentation functions in e+e−annihilation and DIS 0.010.030.10.31310301003001/σhad dσ/dx π± (√s = 91 GeV) π± (√s = 29 GeV) π± (√s = 10 GeV)(a) 0.010.030.10.31310301/σhad dσ/dx K± (√s = 91 GeV) K± (√s = 29 GeV) K± (√s = 10 GeV)(b) 0.010.030.10.3131030 0.005 0.01 0.02 0.05 0.1 0.2 0.5 1 xp = p/pbeam1/σhad dσ/dx p, _p (√s = 91 GeV) p, _p (√s = 29 GeV) p, _p (√s = 10 GeV)(c) Figure 17.7: Scaled momentum spectra of (a) π±,( b )K±, and (c) p/ pat√ s= 10, 29, and 91 GeV are shown [22,25,56,89]. where the normalization N, and the parameters α,β,a n d γin general depend on the energy scale t0, and also on the type of the parton, p, and the hadron, h. Frequently the term involving γis left out [66–70]. The parameters of Eq. (17 .12), listed in [66–70], were obtained by ﬁtting data on various hadron types for diﬀerent combinations of partons and hadrons in p→hin the range√ s≈5 - 200 GeV. Many studies have been made of id entiﬁed particles produced in lepton-hadron scattering, althoug h fewer particle species have been measured than in e+e−collisions. References [91–96] and [97–101] are representative of the data from ﬁxed target and epcollider experiments. Fig. 17.8(a) compares lower-energy ﬁxed-target and HERA data on strangeness production, showing that the HERA spectra have substantially increased multiplicities, albeit with insuﬃcient statistical precision to study scaling violation s. The ﬁxed-target data show that theΛrate substant ially exceeds the Λrate in the remnant region, owing to the conserved baryon number from the baryon target.Fig. 17.8(b) shows neutral and charged pion fragmentation functions 1/N·dn/dz ,w h e r e zis deﬁned as the ratio of the pion energy to that of the exchanged boson, both measured in the laboratory frame.Results are shown from HERMES and the EMC experiments, where HERMES data have been evolved with NLO QCD to /angbracketleftQ 2/angbracketright=2 5G e V2 in order to be consistent with the EMC. Each of the experiments uses various kinematic cuts to ensure th at the measured particles lie in the region which is expected to be associated with the struck quark. Inthe DIS kinematic regime accessed at these experiments, and over the range in zshown in Fig. 17.8, the zandx Fvariables have similar values [31]. The precision data on identiﬁed particles can be used inthe study of the quark ﬂavor content of the proton [102]. Data on identiﬁed particle production are also useful in studying the universality of jet fragmentation in e +e−and DIS. The strangeness(a) 10-310-210-11 10-310-210-11 -1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1ep K0 (H1) <W>=138 GeV µN K0 (E665) <W>=17.1 GeV µp K+ (EMC) <W2>1/2=11.4 GeV1/N dn/dxF xF1/N dn/dxFep 1/2( Λ+Λ) (H1) <W>138 GeV µp Λ <W2>1/2=11.4 GeV µp Λ <W2>1/2=11.4 GeV (b) 10-210-1110 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1µp π0 (EMC) ep 1/2( π++π-) (HERMES)ep π0 (HERMES) z1/N dn/dz Figure 17.8: (a) 1/N·dn/dxFfor identiﬁed strange particles in DIS at various values of W[91,94,97]. (b) 1 /N·dn/dz for measurements of pions from ﬁxed-target DIS experi- ment [92,95,96]. suppression factor γs, as derived principally from tuning the Lund string model [83] within JETSET [72], is typically found to be around0.3i ne +e−experiments [46], although values closer to 0 .2 [103] have also been obtained. The conv erse is true for DIS experiments, with the tendency from HERA [97,99] and recent ﬁxed-targetmeasurements [91] of light strange particle production, to support a stronger suppression ( γ s≈0.2), although values close to 0 .3h a v ea l s o been obtained [104,105]. However, when comparing the description of QCD-based models for lepton-hadron interactions and e+e−collisions, it is important to note that the overall description by event generators of inclusively produced hadronic ﬁnal states is more precise in e+e−collisions than lepton-hadron interactions [106]. Predictions of particle rates in lepton-hadron scattering are a ﬀected by uncertainties in the modeling of the parton composition of the proton and photon,the extended target remnant, and initial and ﬁnal state QCD radiation. Furthermore, the tuning of event generators for e +e− collisions is typically based on a larger set of parameters and uses more observables [46] than are used when optimizing models for lepton-hadron data [107]. 17. Fragmentation functions in e+e−annihilation and DIS 207 17.8. Heavy quark fragmentation It was recognized very early [108] that a heavy ﬂavored meson should retain a large fraction of the momentum of the primordial heavy quark, and therefore its fragmentation function should be much harder than that of a light hadron. In the limit of a very heavy quark, one expects the fragmentation function for a heavy quark to go intoany heavy hadron to be peaked near 1. When the heavy quark is produced at a momentum much larger than its mass, one expects importa nt perturbative eﬀects, enhanced by powers of the logarithm of the transverse momentum overthe heavy quark mass, to intervene and modify the shape of the fragmentation function. In leading logarithmic order ( i.e., including all powers of α SlogmQ/pT), the total ( i.e., summed over all hadron types) perturbative fragmentation function is simply obtained by solving the leading evolution equation for fragmentation functions, Eq. (17 .4), with the initial condition at a scale µ2=m2 Qgiven by DQ(z,m2 Q)=δ(1−z)a n d Di(z,m2 Q)=0f o r i/negationslash= Q (the notation Di(z), stands for the probability to produce a heavy quark Q from parton iwith a fraction zof the parton momentum). Several extensions of the leading logarithmic result have appeared in the literature. Next-to-leading-log (NLL) order results for the perturbative heavy quark fragmentation function have been obtained in Ref. 109. At large z, phase space for gluon radiation is suppressed. This exposes large perturbative corrections due to the incomplete cancellation of real gluon radiation and virtual gluon exchange (Sudakov eﬀects), which should be resumed in order to get accurateresults. A leading-log (LL) resummation formula has been obtained in [109,110]. Next-to-leading-log resummation has been performed in Ref. 111. Fixed-order calculations of the fragmentation function at order α 2 Sine+e−annihilation have appeared in Ref. 112. This result does not include terms of order ( αSlogs/m2)kandαS(αSlogs/m2)k, but it does include correctly all terms up to the order α2 S, including terms without any logarithmic enhancements. The result of Ref. 109 for the perturbative initial condition of the heavy quark fragmentation function has been extended to NNLO (next-to-next-to-leading order)in Ref. 113. Other ingredients ( i.e., NNLO single inclusive production cross sections for light quarks, and NNLO evolution for fragmentation function) are, however, still missing for a full NNLO analysis ofheavy-ﬂavor fragmentation functions. Inclusion of non-perturbative eﬀects in the calculation of the heavy- quark fragmentation function is done in practice by convolving the perturbative result with a phenomenological non-perturbative form. Among the most popular parameterizations we have the following: Peterson et al. [114] : D np(z)∝1 z/parenleftbigg 1−1 z−/epsilon1 1−z/parenrightbigg−2 ,(17.13) Kartvelishvili et al. [115] : Dnp(z)∝zα(1−z), (17.14) Collins&Spiller [116] : Dnp(z)∝/parenleftbigg1−z z+(2−z)/epsilon1C 1−z/parenrightbigg × (1 +z2)/parenleftbigg 1−1 z−/epsilon1C 1−z/parenrightbigg−2 (17.15) Colangelo&Nason [117] : Dnp(z)∝(1−z)αzβ(17.16) Bowler [118] : Dnp(z)∝z−(1+bm2 h,⊥) (1−z)aexp/parenleftBigg −bm2 h,⊥ z/parenrightBigg (17.17) Braaten et al. [119] : (see Eq. (31), (32) in [119]) ,(17 .18) where /epsilon1,/epsilon1C,a,bm2 h,⊥,α,a n d βare non-perturbative parameters, depending upon the heavy hadron considered. In general, the non- perturbative parameters entering the non-perturbative forms do not have an absolute meaning. They are ﬁtted together with some model of hard radiation, which can be either a shower Monte Carlo, aleading-log or NLL calculation (which may or may not include Sudakov resummation), or a ﬁxed order calculation. In [112], for example, the Peterson et al. [114]/epsilon1parameter for charm and bottom production is ﬁtted from the measured distributions of refs. [120,121] for charm, and of [122] for bottom. If the leading-logarithmic approximation (LLA) isused for the perturbative part, one ﬁnds /epsilon1 c≈0.05 and /epsilon1b≈0.006; if a second order calculation is used one ﬁnds /epsilon1c≈0.035 and /epsilon1b≈0.0033; if a NLLO calculation is used instead, one ﬁnds /epsilon1c≈0.022 and /epsilon1b≈0.0023. The larger values found in the LL approximation are consistent with what is obtained in the context of parton shower models [123], as expected. The /epsilon1parameter for charm and bottom scales roughly with the inverse square of the heavy ﬂavor mass. This behavior can be justiﬁed by several arguments [108,124,125]. It can be used to relate the non-perturbative parts of the fragmentationfunctions of charm and bottom quarks [112,117,126]. 17.8.1. Charm quark fragmentation : High statistics data for charmed mesons production near the Υresonance (excluding decay products of Bmesons) have been published [127,128]. They include results for DandD ∗,Ds(see also [129,130]) and Λc. Shown in Fig. 17.9(a) are the CLEO and BELLE inclusive cross-sections timesbranching ratio B,s·Bdσ/dx p, for the production of D0andD∗+. The variable xpapproximates the light-cone momentum fraction z in Eq. (17 .13), but is not identical to it. The two measurements are fairly consistent with each other. 0246810121416 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 xp=p/pmaxsB dσ/dxp (GeV2 nb)D0D* CLEO BELLE(a) 00.511.522.533.5 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1 xB1/σ dσ/dxBALEPH 91 GeV OPAL 91 GeV SLD 91 GeV(b) Figure 17.9: (a) Eﬃciency-corrected in clusive cross-section measurements for the production of D0andD∗+ine+e− measurements at√ s≈10.6 GeV, excluding Bdecay prod- ucts [127,128]. (b) Measured e+e−fragmentation function of bquarks into Bhadrons at√ s≈91 GeV [131]. The branching ratio Brepresents D0→K−π+for the D0results and for the D∗+the product branching fraction: D∗+→D0π+, D0→K−π+. Older studies are reported in Refs. [121,132]. 208 17. Fragmentation functions in e+e−annihilation and DIS Charmed meson spectra on the Zpeak have been published by OPAL and ALEPH [86,133]. The relative production fractions of the various hadron species should be process-independent at high energies according to QCD factor ization. Combining results near theΥ(4S) from Refs. [127,128,130,132,134], neglecting the gluon splitting contribution, which is negligible at these energies, we obtain f(c→D0)=0.565±0.032,f(c→D+)=0.246±0.020,f(c→D+s)= 0.080±0.017,f(c→Λ+c)=0.094±0.035,f(c→D∗0)=0.213±0.024, f(c→D∗+)=0.224±0.028, and f(c→D∗+s)=0.061±0.018, in good agreement with those reported by LEP and SLD (see App. B of Ref. 135). Here, fis the fraction of produced charm quarks that hadronize into the respective hadron, eventually including decays ofshort-lived resonances. As is well known, the large (isospin violating) diﬀerence in D +and D0production is well understood as a consequence of the fact that D∗mesons have a mass that is accidentally very near the sum of the Dand the pion mass. The small isospin violating mass diﬀerences between states of diﬀerent charge are such that both the D∗+and theD∗0can decay into the D0with large branching fractions, while only the D∗+can decay to a D+, with a relatively small branching. If we can assume that similar accidents do not happen with higher resonances, we can conclude that D∗+andD∗−are produced with the same rate, and that D0andD+not coming from D∗decays are also produced with the same rate. The data are at present consistent with this view within errors, although it would seem to favor af(c→D ∗+) larger than f(c→D∗0). BELLE [128] publishes a ratio (D∗++D∗0)/(D++D0)=0.527±0.013±0.024, so that the ratio of primary to total Dis 0.473±0.013±0.024. Given the high precision of CLEO’s and BELLE’s data, it is diﬃcult to obtain good ﬁts of the inclusive cross-sections with thesimple parameterizations generally used [114–118], see Ref. 128. It is, however, still possible to obtain good ﬁts to the data using relatively simple forms. In the context of a QCD calculation of the fragmentation function, including NLO initial condition, evolution and coeﬃcient functions, and NLL resummation of Sudakov eﬀects inthe initial condition and in the coeﬃcient functions, it was shown in Ref. 136 that a superposition of the form proposed in Ref. 117 and a delta function for the description of D ∗’s and primary Dmesons yields very good ﬁts to CLEO and BELLE data. In the same work it is shown, however, that one cannot ﬁt simultaneously CLEO/BELLE and ALEPH data in a pure perturbative QCD framework. This fact could be interpreted in terms of p ower corrections to the coeﬃcient functions, with a suppression 1 /Q2(compatible with the result of Ref. 137) or 1 /Q(similar to the form proposed in Ref. 5). Charm quark production has also been extensively studied at HERA by the H1 and ZEUS collabora tions. Measurements have been made of D∗±,D±,a n d D±smesons [138–142] and the Λcbaryon [141]. Various fragmentation quantities have been extracted, some of whichare shown in Table 17.1 as measured by H1 and ZEUS, along with averages of these quantities as obtained from e +e−data. 17.8.2. Bottom quark fragmentation : Experimental studies of the fragmentation function for bquarks, shown in Fig. 17.9(b), have been performed at LEP and SLD [122,131,144]. Commonly used methods identify the Bmeson through its semileptonic decay or based upon tracks emerging from the Bsecondary vertex. The most recent studies [131] ﬁt the Bspectrum using a Monte Carlo shower model supplemented with non-perturbative fragmentation functions yielding consistent results. The experiments measure p rimarily the spectrum of Bmesons. This deﬁnes a fragmentation function which includes the eﬀect ofthe decay of higher mass excitations, like the B ∗andB∗∗.I nt h e literature, there is s ometimes ambiguity in what is deﬁned to be the bottom fragmentation function. Instead of using what is directly measured ( i.e.,t h e Bmeson spectrum) corr ections are applied to account for B∗orB∗∗production in some cases. For a more detailed discussion see [1]. Heavy-ﬂavor production in e+e−collisions is the primary source of information for the role of fragmentation eﬀects in heavy-ﬂavor production in hadron-hadron and lepton-hadron collisions. The QCD calculations tend to underestimate the data in certain regions of phaseTable 17.1: Measurements of fragmentation ratios from ep[140,142] and e+e−experiments [143]. Ru/dis ratio of neutral to charged D-mesons, γsis the strangeness suppression factor in charm fragmentation, and Pdvis the fraction of charged D-mesons produced in a vector state. Ru/d H1 1 .26±0.20 (stat.) ±0.11 (syst.) ±0.04 (br. ⊕theo.) ZEUS 1 .22±0.11 (stat.)+0.05 −0.02(syst.) ±0.03 (br.) e+e−av. 1.020±0.069 (stat. ⊕sys.)+0.045 −0.047(br.) γs H1 0 .36±0.10 (stat.) ±0.01 (syst.) ±0.08 (br. ⊕theo.) ZEUS 0 .225±0.03 (stat.)+0.018 −0.007(syst.)+0.034 −0.026(br.) e+e−av. 0.259±0.023 (stat. ⊕syst.)+0.087 −0.052(br.) Pdv H1 0 .693±0.045 (stat.) ±0.004 (syst.) ±0.009 (br. ⊕theo.) ZEUS 0 .617±0.038 (stat.)+0.017 −0.009(syst.) ±0.017 (br.) e+e−av. 0.614±0.019 (stat. ⊕syst.)+0.023 −0.025(br.) space. Recently, it was also pointed out [145] that the long-standing discrepancy between theoretica l calculations and the measured B meson spectrum at the hadron collid ers [146] was substantially reduced if a correct use of available information on heavy ﬂavor productionfrome +e−data was made. Both bottomed- and charmed-mes ons spectra have been measured recently at the TEVATRON with unprecedented accuracy [147]. The measured spectra are in good agr eement with QCD calculations (including non-perturbative fragmentation eﬀects inferred frome +e−data [148]), no longer supporting the previously reported discrepancies [146]. The HERA collaborations have produced a number of measurements of beauty production [139,149]. Compared with LEP data, there is at present insuﬃcient statistical preci sion to make detailed measurements of the fragmentation properties of b-quarks in lepton-hadron scattering. The data which do exist have been tested against QCD-based models implementing Peterson et al. [114] fragmentation. 17.8.3. Gluon splitting into heavy quarks : Besides degrading the fragmentation function by gluon radiation, QCD evolution can also generate soft heavy qua rks, increasing in the small xregion as sincreases. Several theoretical studies are available on the issue of how often b¯borc¯cpairs are produced indirectly, via a gluon splitting mechanism [150–152]. Experimental results from studies on charm production via gluon splitting and measurements of g→b¯bare given in Table 17.2. In Ref. 151, an explicit calculation of these quantities has been performed. Using these results, charm and bottom multiplicities as reported in Table 17.2 for diﬀerent values of the masses and of Λ(5) MSwere computed in Ref. 158. The averaged experimental result for charm, taking correlations into account, (2 .96±0.38)% [159] is 1–2 standard deviations above the theoretical prediction, preferring lower values of the quark mass and/or a larger value of Λ(5) MS. However, higher-order correctio ns may well be substantial at the charm quark mass scale. Better agreement is achieved for bottom. As reported in Ref. 151, Monte Carlo models are in qualitative agreement with these results, alth ough the spread of the values they obtain is somewhat larger than the theoretical error estimated by the direct calculation. In particular, for charm one ﬁnds that whileHERWIG [85] and JETSET [72] agree quite well with the theoretical calculation, ARIADNE [160] is higher by roughly a factor of 2, and thus is in better agreement with dat a. 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Damour (IHES, Bures-sur-Yvette, France). Einstein’s General Relativity, the current “standard” theory of gravitation, describes gravity as a universal deformation of the Minkowski metric: gµν(xλ)=ηµν+hµν(xλ),where ηµν=d i a g ( −1,+1,+1,+1).(18.1) Alternatively, it can be deﬁned as the unique, consistent, local theory of a massless spin-2 ﬁeld hµν, whose source must then be the total, conserved energy-momentum tensor [1]. General Relativity isclassically deﬁned by two postulates. One postulate states that the Lagrangian density describing the propagation and self-interaction of the gravitational ﬁeld is L Ein[gµν]=c4 16πGN√ ggµνRµν(g), (18.2) Rµν(g)=∂αΓα µν−∂νΓα µα+Γβ αβΓα µν−Γβ ανΓα µβ,(18.3) Γλ µν=1 2gλσ(∂µgνσ+∂νgµσ−∂σgµν), (18.4) where GNis Newton’s constant, g=−det(gµν), and gµνis the matrix inverse of gµν. A second postulate states that gµνcouples universally, and minimally, to all the ﬁelds of the Standard Model by replacingeverywhere the Minkowski metric η µν. Schematically (suppressing matrix indices and labels for the various gauge ﬁelds and fermions and for the Higgs doublet), LSM[ψ,Aµ,H,g µν]=−1 4/summationdisplay√ ggµαgνβFa µνFa αβ −/summationdisplay√ g ψγµDµψ −1 2√ ggµν DµHDνH−√ gV(H) −/summationdisplay λ√ g ψHψ , (18.5) where γµγν+γνγµ=2gµν, and where the covariant derivative Dµ contains, besides the usual gauge ﬁeld terms, a (spin-dependent) gravitational contribution Γ µ(x) [2]. From the total action follow Einstein’s ﬁeld equations, Rµν−1 2Rgµν=8πGN c4Tµν. (18.6) HereR=gµνRµν,Tµν=gµαgνβTαβ,a n d Tµν=( 2/√ g)δLSM/δgµν is the (symmetric) energy-momentum tensor of the Standard Model matter. The theory is invariant under arbitrary coordinate transformations: x/primeµ=fµ(xν). To solve the ﬁeld equations Eq. (18 .6), one needs to ﬁx this coordinate gauge freedom. E.g., the “harmonic gauge” (which is the analogue of the Lorentz gauge, ∂µAµ=0 ,i n electromagnetism) corresponds to imposing the condition ∂ν(√ ggµν)= 0. In this Review , we only consider the classical limit of gravitation ( i.e. classical matter and classical gra vity). Considering quantum matter in a classical gravitational background already poses interesting challenges, notably the possibility that the zero-point ﬂuctuations of the matter ﬁelds generate a nonvanishing vacuum energy density ρvac, corresponding to a term −√ gρvacinLSM[3]. This is equivalent to adding a “cosmological constant” term +Λ gµνon the left-hand side of Einstein’s equations Eq. (18 .6), with Λ = 8 πGNρvac/c4. Recent cosmological observations (see the following Reviews ) suggest a positive value of Λ corresponding to ρvac≈(2.3×10−3eV)4. Such a small value has a negligible eﬀect on the tests discussed below. Quantizing the gravitational ﬁeld itself poses a very diﬃcult challenge because of the perturbative non-renormalizability of Einstein’s Lagrangian. Superstring theory oﬀers a promising avenue toward solving thischallenge.18.1. Experimental tests of the coupling between matter and gravity The universality of the coupling between gµνand the Standard Model matter postulated in Eq. (18 .5) (“Equivalence Principle”) has many observable consequences. First, it predicts that the outcome of a local non-gravitational experiment, referred to local standards, does not depend on where, when, and in which locally inertial frame, the experiment is perform ed. This means, for instance, that local experiments should neither f eel the cosmological evolution of the universe (constancy of the “constants”), nor exhibit preferred directions in spacetime (isotropy of space, local Lorentz invariance). These predictions are consist ent with many experiments and observations. The best limit on a possible time variation of the basic coupling constants concerns the ﬁne-structure constant αem, and has been obtained by analyzing a natural ﬁssion reactor phenomenon which took place at Oklo, Gabon, two billion years ago [4]. A conservative estimate of the (95% C.L.) Oklo limit on the variabilityofα emis (see second reference in [4]) −0.9×10−7<αOkloem−αnowem αem<1.2×10−7, (18.7) which corresponds to the following limit on the average time derivative ofαem −6.7×10−17yr−1<˙αem/αem<5.0×10−17yr−1. (18.8) The second best limit on the variability of αemcomes from analyzing isotopic measurements of some meteorites dating back to the formation of the solar system (about 4 .6 Gyr ago). The ensuing determination of the lifetime of Rhenium 187 can be interpreted in terms of the following bound: ( α4.6Gyr em −αnowem)/αem=( 8±8)×10−7[5]. Recent measurements of absorptio n lines in astronomical spectra also give stringent limits on the variability of αem[6], which disagree with an earlier claim of a non-zero eﬀect [7]. Direct laboratory limits on the time variation of αem(based on monitoring the frequency ratio of several di ﬀerent atomic clocks) are [8]: ˙αem/αem=(−0.9±2.9)×10−15yr−1, which is less stringent than Eq. (18 .8), but less model-dependent. See Ref. 9 for a general review of the issue of “variable constants.” The highest precision tests of the isotropy of space have been performed by looking for possible quadrupolar shifts of nuclear energylevels [10]. The (null) results can be interpreted as testing the fact that the various pieces in the matter Lagrangian Eq. (18 .5) are indeed coupled to one and the same external metric g µνto the 10−27level. For astrophysical constraints on possible Planck-scale violations of Lorentz invariance, see Ref. 11. The universal coupling to gµνpostulated in Eq. (18 .5) implies that two (electrically neutral) test bo dies dropped at the same location and with the same velocity in an external gravitational ﬁeld fall in the same way, independently of their masses and compositions. Theuniversality of the acceleration of free fall has been veriﬁed below the 10 −12level for laboratory bodies [12], notably earth-core-like and moon-mantle-like bodies [13], (∆a/a)ECMM =( 3.6±5.0)×10−13, (18.9) as well as for the gravitational a ccelerations of the Earth and the Moon toward the Sun [14], (∆a/a)EarthMoon=(−1.0±1.4)×10−13. (18.10) See also Ref. 15 for short-range tests of the universality of free-fall. Finally, Eq. (18 .5) also implies that two identically constructed clocks located at two diﬀerent positions in a static external Newtonian potential U(x)=/summationtextGNm/rexhibit, when intercompared by means of electromagnetic signals, the (a pparent) diﬀerence in clock rate, τ1 τ2=ν2 ν1=1+1 c2[U(x1)−U(x2)] +O/parenleftbigg1 c4/parenrightbigg , (18.11) 18. Experimental tests of gravitational theory 213 independently of their nature and constitution. This universal gravitational redshift of clock rates has been veriﬁed at the 10−4 level by comparing a hydrogen-maser clock ﬂying on a rocket up to an altitude ∼10,000 km to a similar clock on the ground [16]. For more details and references on experimental gravity see, e.g.,R e f s .1 7 and 18. 18.2. Tests of the dynamics of the gravitational ﬁeld in the weak ﬁeld regime The eﬀect on matter of one-graviton exchange, i.e., the interaction Lagrangian obtained when solving Einstein’s ﬁeld equations Eq. (18 .6) written in, say, the harmonic gauge at ﬁrst order in hµν, hµν=−16πGN c4(Tµν−1 2Tηµν)+O(h2)+O(hT), (18.12) reads −(8πGN/c4)Tµν −1(Tµν−1 2Tηµν). For a system of Nmoving point masses, with free Lagrangian L(1)=N/summationdisplay A=1−mAc2/radicalBig 1−v2 A/c2, this interaction, expanded to order v2/c2,r e a d s( w i t h rAB≡|xA−xB|, nAB≡(xA−xB)/rAB) L(2)=1 2/summationdisplay A/negationslash=BGNmAmB rAB/bracketleftbigg 1+3 2c2(v2 A+v2 B)−7 2c2(vA·vB) −1 2c2(nAB·vA)(nAB·vB)+O/parenleftbigg1 c4/parenrightbigg/bracketrightbigg . (18.13) The two-body interactions (Eq. (18 .13)) exhibit v2/c2corrections to Newton’s 1 /rpotential induced by spin-2 exchange. Consistency at the “post-Newtonian” level v2/c2∼GNm/rc2requires that one also considers the three-body in teractions induced by some of the three-graviton vertices and o ther nonlinearities (terms O(h2)a n d O(hT)i nE q .( 1 8 .12)), L(3)=−1 2/summationdisplay B/negationslash=A/negationslash=CG2 NmAmBmC rABrACc2+O/parenleftbigg1 c4/parenrightbigg . (18.14) All currently performed gravitational experiments in the solar system, including perihelion advances of planetary orbits, the bendingand delay of electromagnetic signals passing near the Sun, and very accurate ranging data to the Moon obtained by laser echoes, are compatible with the post-Newtonian results Eqs. (18 .12)–(18 .14). Similar to what is done in discu ssions of precisi on electroweak experiments, it is useful to quantify the signiﬁcance of precision gravitational experiments by parameterizing plausible deviations fromGeneral Relativity. The addition of a mass-term in Einstein’s ﬁeld equations leads to a score of theore tical diﬃculties [19] which have not yet received any consensual so lution. We shall, therefore, not consider here the ill-deﬁned “mass of the graviton” as a possible deviation parameter from General Relativity (see, however, thephenomenological limits quoted in the Section “Gauge and Higgs Bosons” of this Review ). Deviations from Einstein’s pure spin-2 theory are then deﬁned by adding new, bosonic light or massless,macroscopically coupled ﬁelds. The possibility of new gravitational- strength couplings leading (on small, and possibly large, scales) to deviations from Einsteinian (and Newtonian) gravity is suggested by String Theory [20], and by Brane World ideas [21]. For compilations of experimental constraints on Yukawa-type additional interactions,see Refs. [12,22,23] and the Section “Extra Dimensions” in this Review . Recent experiments have set limits on non-Newtonian forces below 0.056 mm [24]. Here, we shall focus on the parametrization of long-range deviations from relativistic gravity obtained by adding a massless scalar ﬁeld ϕ coupled to the trace of the energy-momentum tensor T=g µνTµν[25]. The most general such theory contains an arbitrary function a(ϕ)o f the scalar ﬁeld, and can be deﬁned by the Lagrangian Ltot[gµν,ϕ ,ψ,A µ,H]=c4 16πG√ g(R(g)−2gµν∂µϕ∂νϕ) +LSM[ψ,Aµ,H,/tildewidegµν], (18.15)where Gis a “bare” Newton constant, and where the Standard Model matter is coupled not to the “Einstein” (pure spin-2) metric gµν, but to the conformally related (“Jordan-Fierz”) metric /tildewidegµν= exp(2a(ϕ))gµν. The scalar ﬁeld equation gϕ=−(4πG/c4)α(ϕ)T displays α(ϕ)≡∂a(ϕ)/∂ϕas the basic (ﬁeld-dependent) coupling between ϕand matter [26]. The one-parameter ( ω) Jordan-Fierz- Brans-Dicke theory [25] is the special case a(ϕ)=α0ϕleading to a ﬁeld-independent coupling α(ϕ)=α0(with α02=1/(2ω+ 3)). In the weak-ﬁeld slow-motion limit appropriate to describing gravitational experiments in the solar system, the addition of ϕ modiﬁes Einstein’s predictions only through the appearance of two “post-Einstein” dimensionless parameters: γ=−2α2 0/(1+α2 0)a n d β= +1 2β0α2 0/(1+α2 0)2,w h e r e α0≡α(ϕ0),β0≡∂α(ϕ0)/∂ϕ0,ϕ0denoting the vacuum expectation value of ϕ. These parameters show up also naturally (in the form γPPN=1 + γ,βPPN=1 + β) in phenomenological discussions of possible deviations from General Relativity [17,27]. The parameter γmeasures the admixture of spin 0 to Einstein’s graviton, and contributes an extra term + γ(vA−vB)2/c2in the square brackets of the two-body Lagrangian Eq. (18 .13). The parameter βmodiﬁes the three-body interaction Eq. (18 .14) by an overall multiplicative factor 1 + 2 β. Moreover, the combination η≡4 β− γparameterizes the lowest order eﬀect of the self-gravity of orbiting masses by modifying the Newtonian interaction energy terms in Eq. (18 .13) into GABmAmB/rAB, with a body-dependent gravitational “constant” GAB=GN[1 +η(Egrav A/mAc2+Egrav B/mBc2)+O(1/c4)], where GN=Gexp[2a(ϕ0)](1+ α2 0)a n dw h e r e Egrav Adenotes the gravitational binding energy of body A. The best current limits on the post-Einstei n parameters γand β are (at the 68% conﬁdence level): γ=( 2.1±2.3)×10−5, (18.16) deduced from the additional Doppler shift experienced by radio-wave beams connecting the Earth to t he Cassini spacecraft when they passed near the Sun [28], and 4 β− γ=( 4.4±4.5)×10−4, (18.17) from Lunar Laser Ranging measurements [14] of a possible polarization of the Moon toward the Sun [29]. More stringent limits on γare obtained in models ( e.g., string-inspired ones [20]) where scalar couplings violate the Equivalence Principle. 18.3. Tests of the dynamics of the gravitational ﬁeld in the radiative and/or strong ﬁeld regimes The discovery of pulsars ( i.e., rotating neutron stars emitting a beam of radio noise) in gravitationally bound orbits [30,31] has opened up an entirely new testing ground for relativistic gravity, giving us an experimental handle on the regime of radiative and/or strong gravitational ﬁelds. In these systems, the ﬁnite velocity ofpropagation of the gravitational interaction between the pulsar and its companion generates damping-like terms at order ( v/c) 5in the equations of motion [32]. These damping forces are the localcounterparts of the gravitational radiation emitted at inﬁnity by the system (“gravitational radiation reaction”). They cause the binary orbit to shrink and its orbital period P bto decrease. The remarkable stability of pulsar clocks has allowed one to measure the corresponding very small orbital period decay ˙Pb≡dPb/dt∼−(v/c)5∼−10−12 in several binary systems, thereby giving us a direct experimental conﬁrmation of the propagation properties of the gravitational ﬁeld, and, in particular, an experimental conﬁrmation that the speed ofpropagation of gravity is equal to the velocity of light to better than a part in a thousand. In addition, the surface gravitational potential of a neutron star h 00(R)/similarequal2Gm/c2R/similarequal0.4b e i n gaf a c t o r ∼108higher than the surface potential of the Earth, and a mere factor 2.5 below the black hole limit ( h00= 1), pulsar data have allowed one, as we discuss next, to o btain several accurate tests of the strong-gravitati onal-ﬁeld regime. Binary pulsar timing data record th e times of arrival of successive electromagnetic pulses emitted by a pulsar orbiting around the 214 18. Experimental tests of gravitational theory center of mass of a binary system . After correcting for the Earth motion around the Sun and for the dispersion due to propagation in the interstellar plasma, the time of arrival of the Nth pulse tN can be described by a generic, par ameterized “timing formula” [33] whose functional form is common to the whole class of tensor-scalar gravitation theories: tN−t0=F[TN(νp,˙νp,¨νp);{pK};{pPK}]. (18.18) Here, TNis the pulsar proper time corresponding to the Nth turn given by N/2π=νpTN+1 2˙νpT2 N+1 6¨νpT3 N(with νp≡1/Pp the spin frequency of the pulsar, etc.),{pK}={Pb,T0,e,ω 0,x} is the set of “Keplerian” parameters (notably, orbital period Pb, eccentricity eand projected semi-major axis x=asini/c), and {pPK}={k,γtiming,˙Pb,r ,s ,δ θ,˙e,˙x}denotes the set of (separately measurable) “post-Keplerian” parameters. Most important among these are: the fractional periastron advance per orbit k≡˙ωPb/2π, a dimensionful time-dilation parameter γtiming, the orbital period derivative ˙Pb, and the “range” and “shape” parameters of the gravitational time delay caused by the companion, rands. Without assuming any speciﬁc theory of gravity, one can phenomenologically analyze the data from any binary pulsar byleast-squares ﬁtting the observed sequence of pulse arrival times to the timing formula Eq. (18 .18). This ﬁt yields the “measured” values of the parameters {ν p,˙νp,¨νp},{pK},{pPK}. Now, each speciﬁc relativistic theory of gravity predicts that, for instance, k,γtiming,˙Pb, rands(to quote parameters that hav e been successfully measured from some binary pulsar data) are some theory-dependent functions of the Keplerian parameters and of the (unknown) masses m1,m2of the pulsar and its companion. For instance, in General Relativity, one ﬁnds (with M≡m1+m2,n≡2π/Pb) kGR(m1,m2)= 3 ( 1 −e2)−1(GNMn/c3)2/3, γGR timing(m1,m2)=en−1(GNMn/c3)2/3m2(m1+2m2)/M2, ˙PGR b(m1,m2)=−(192π/5)(1−e2)−7/2/parenleftBig 1+73 24e2+37 96e4/parenrightBig ×(GNMn/c3)5/3m1m2/M2, r(m1,m2)=GNm2/c3, s(m1,m2)=nx(GNMn/c3)−1/3M/m 2. (18.19) In tensor-scalar theories, each of the functions ktheory(m1,m2), γtheory timing(m1,m2),˙Ptheory b(m1,m2),etc., is modiﬁed by quasi-static strong ﬁeld eﬀects (associated with the self-gravities of the pulsar and its companion), while the particular function ˙Ptheory b(m1,m2) is further modiﬁed by radiative e ﬀects (associated with the spin 0 propagator) [26,34,35]. Let us summarize the current experimental situation (see Ref. 36 for a more extensive review). In the ﬁrst discovered binary pulsar PSR1913 + 16 [30,31], it has been possible to measure with accuracy the three post-Keplerian parameters k,γtiming and˙Pb.T h et h r e e equations kmeasured=ktheory(m1,m2),γmeasured timing=γtheory timing(m1,m2), ˙Pmeasured b=˙Ptheory b(m1,m2) determine, for each given theory, three curves in the two-dimension al mass plane. This yields one(combined radiative/strong-ﬁeld) test of the speciﬁed theory, according to whether the three curves meet at one point, as they should. After subtracting as m a l l( ∼10−14level in ˙Pobs b=(−2.4211±0.0014) ×10−12), but signiﬁcant, Newtonian perturbi ng eﬀect caused by the Galaxy [37], one ﬁnds that General Relativity passes this ( k−γtiming −˙Pb)1913+16 test with complete success at the 10−3level [31,38,39] /bracketleftBigg˙Pobs b−˙Pgalactic b ˙PGR b[kobs,γobs timing]/bracketrightBigg 1913+16=1.0026±0.0006(obs) ±0.0021(galactic) =1.0026±0.0022. (18.20) Here ˙PGR b[kobs,γobs timing] is the result of inserting in ˙PGR b(m1,m2) the values of the masses predicted by the two equations kobs=kGR(m1,m2),γobs timing=γGR timing(m1,m2). This experimental evidence for the reality of gravitational radiation damping forces at the 0.3% level is illustrated in Fig. 18.1, which shows actual orbital phase data (after subtractio n of a linear drift). General Relativity prediction −25−15−10−50 −35 −40−30−20 1975 1980 1985 1995 2000 2005 1990 YearCumulative time shift of periastron (s) Figure 18.1: Accumulated shift of the times of periastron passage in the PSR 1913+16 system, relative to an assumed orbit with a constant period. The parabolic curve represents the general relativistic prediction, modiﬁed by Galactic eﬀects, for orbital period decay from gravitational radiation damping forces.(Figure obtained with permission from Ref. 39.) The discovery of the binary pulsar PSR1534 + 12 [40] has allowed one to measure the four post-Keplerian parameters k,γ timing,rands, and thereby to obtain two(four observables minus two masses) tests of strong ﬁeld gravity, without mixing of radiative eﬀects [41]. GeneralRelativity passes these tests within the measurement accuracy [31,41]. The most precise of these new, pur e, strong-ﬁeld tests is the one obtained by combining the measurements of k,γ,a n d s.U s i n gt h e most recent data [42], one ﬁnds agreement at the 1% level: /bracketleftBigg s obs sGR[kobs,γobs timing]/bracketrightBigg 1534+12=1.000±0.007. (18.21) It has also been possible to measure the orbital period change of PSR1534 + 12. General Relativity passes the corresponding(k−γ timing −˙Pb)1534+12 test with success at the 15% level [42]. The discovery of the binary pulsar PSR J1141 −6545 [43] (whose companion is probably a white dwarf) has led to the measurement ofthe three post-Keplerian parameters k,γ timing and˙Pb[44]. As in the PSR 1913 + 16 system, this yields onecombined radiativ e/strong-ﬁeld test of relativistic gravity. One ﬁnds that General Relativity passesthis (k−γ timing −˙Pb)1141 −6545test with success at the 25% level [44]. The discovery of the remarkable double binary pulsar PSR J0737 − 3039 A and B [45,46] has led to the measurement of sixindependent timing parameters: ﬁve of them are the post-Keplerian parameters k,γtiming,r,sand˙Pbentering the relativistic timing formula of the 18. Experimental tests of gravitational theory 215 fast-spinning pulsar PSR J0737 −3039 A, while the sixth is the ratio R=xB/xAbetween the projected semi-major axis of the more slowly spinning companion pulsar PSR J0737 −3039 B, and that of PSR J0737 −3039 A. [The theoretical prediction for the ratio R=xB/xA, considered as a function of the (inertial) masses m1=mAand m2=mB,i sRtheory=m1/m2+O((v/c)4) [33], independently of the gravitational theory considered. These six measurements give us four accurate tests of relativistic gra vity [47]: one test is a new, precise conﬁrmation of the reality of gravitational radiation (obtained afteronly 2.5 years of timing) /bracketleftBigg˙P obs b ˙PGR b[kobs,Robs]/bracketrightBigg 0737 −3039=1.003±0.014, (18.22) while the other three (obtained from combining the measurements of k,γtiming,r,sandR) are new, accurate tests of strong-ﬁeld gravity. General Relativity passes all those tests with ﬂying colors. The mostprecise new strong-ﬁeld conﬁrmation of General Relativity is at the 5×10 −4level: /bracketleftBigg sobs sGR[kobs,Robs]/bracketrightBigg 0737 −3039=0.99987 ±0.00050 . (18.23) In addition, data from several nearly circular binary systems (made of a neutron star and a white dwarf) have led to strong-ﬁeld conﬁrmations (at the 5 .6×10−3level) of the ‘strong equivalence principle,’ i.e., the fact that neutron stars and white dwarfs fall with the same acceleration in the gravitat ional ﬁeld of the Galaxy [48,49]. The constraints on tensor-scalar theories provided by the various binary-pulsar “experiments” have been analyzed in [35,50] and shown to exclude a large portion of the parameter space allowed by solar-system tests. Finally, measurements over several years of the pulse proﬁles of various pulsars have detected secular proﬁle changes compatible with the prediction [51] that the general relativistic spin-orbit coupling should cause a secular change in the orientation of the pulsar beam with respect to the line of sight (“geodetic precession”). Suchqualitative conﬁrmations of general-relativistic spin-orbit eﬀects were obtained in PSR 1913+16 [52], PSR B1534+12 [53] and PSR J1141 −6545 [54]. The tests considered above hav e examined the gravitational interaction on scales between a fraction of a millimeter and a few astronomical units. On the other hand, the general relativistic action on light and matter of an external gravitational ﬁeld on a lengthscale ∼100 kpc has been veriﬁed to ∼30% in some gravitational lensing systems (see, e.g., Ref. 55). Some tests on cosmological scales are also available. In particular, Big Bang Nucleosynthesis (see Section 20 of this Review ) has been used to set signiﬁcant constraints on the variability of the gravitational “constant” [56]. For othercosmological tests of the “constancy of constants,” see the review [9]. 18.4. Conclusions All present experimental tests are compatible with the predictions of the current “standard” theory of gravitation: Einstein’s GeneralRelativity. The universality of the coupling between matter and gravity (Equivalence Principle) has been veriﬁed around the 10 −13 level. Solar system experiments have tested the weak-ﬁeld predictions of Einstein’s theory at the 10−4level (and down to the 2 ×10−5level for the post-Ein stein parameter γ). The propagation properties of relativistic gravity, as well as several of its strong-ﬁeld aspects, have been veriﬁed at the 10−3level in binary pulsar experiments. Recent laboratory experiments have set strong constraints on sub-millimetermodiﬁcations of Newtonian gravity. Several important new developme nts in experimental gravitation are expected in the near future. Th e improved lunar laser ranging experiment APOLLO [57] is currently accumulating data with a range accuracy of about one millimeter. The approved European Space Agency’s Atomic Clock Ensemble in Space (ACES) Mission [58] shouldprovide improved tests of gravitational redshift and of the ‘variability of constants’ by comparing several ty pes of ultrastable clocks in space. The universality of free-fall accel eration should soon be tested to much better than the 10 −13level by some satellite experiments: the approved CNES MICROSCOPE [59] mission (10−15level), and the planned (cryogenic) NASA-ESA STEP [60] mission (10−18level). The recently constructed kilometer-si ze laser interferometers (notably LIGO [61] in the USA and VIRGO [62] and GEO600 [63] in Europe) should soon directly detect gravitational waves arriving on Earth. Asthe sources of these waves are expect ed to be extremely relativistic objects with strong internal gravitational ﬁelds ( e.g., coalescing binary black holes), their detection will a llow one to experimentally probe gravity in highly dynamical circumstances. 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However, by itself, the Hubble expansion does not provide suﬃcient evidence for what we generallyrefer to as the Big-Bang model of cosmology. While general relativity is in principle capable of describing the cosmology of any given distribution of matter, it is extremely fortunate that our Universeappears to be homogeneous and isotropic on large scales. Together, homogeneity and isotropy allow us to extend the Copernican Principle to the Cosmological Principle, stating that all spatial positions in the Universe are essentially equivalent. The formulation of the Big-Bang model began in the 1940s with the work of George Gamow and his collaborators, Alpher and Herman. In order to account for the possibility that the abundances of the elements had a cosmological origin, they proposed that the early Universe which was once very hot and dense (enough so as to allow for the nucleosynthetic processing of hydrogen), and has expandedand cooled to its present state [4,5]. In 1948, Alpher and Herman predicted that a direct consequence of this model is the presence of a relic background radiation with a temperature of order a fewK [6,7]. Of course this radiation was observed 16 years later as the microwave background radiation [8]. Indeed, it was the observation of the 3 K background radiation that singled out the Big-Bang model as the prime candidate to describe our Universe. Subsequent work on Big-Bang nucleosynthesis further conﬁrmed the necessity of our hotand dense past. (See the review on BBN—Sec. 20 of this Review for a detailed discussion of BBN.) These relativistic cosmological models face severe problems with their initial conditions, to which the bestmodern solution is inﬂationary cosmology, discussed in Sec. 19.3.5. If correct, these ideas would strictly render the term ‘Big Bang’ redundant, since it was ﬁrst coined by Hoyle to represent a criticism of the lack of understanding of the initial conditions. 19.1.1. The Robertson-Walker Universe : The observed homogeneity and isotropy enable us to describe the overall geometry and evolution of the Universe in terms of twocosmological parameters accounting for the spatial curvature and the overall expansion (or contra ction) of the Universe. These two quantities appear in the most general expression for a space-timemetric which has a (3D) maximally symmetric subspace of a 4D space-time, known as the Robertson-Walker metric: ds 2=dt2−R2(t)/bracketleftbiggdr2 1−kr2+r2(dθ2+s i n2θd φ2)/bracketrightbigg . (19.1) Note that we adopt c= 1 throughout. By rescaling the radial coordinate, we can choose the curvature constant kto take only the discrete values +1, −1, or 0 corresponding to closed, open, or spatially ﬂat geometries. In this case, it is o ften more convenient to re-express t h em e t r i ca s ds2=dt2−R2(t)/bracketleftBig dχ2+S2 k(χ)(dθ2+s i n2θd φ2)/bracketrightBig , (19.2) where the function Sk(χ)i s( s i n χ, χ,sinhχ)f o rk=( + 1 ,0,−1). The coordinate r(in Eq. (19 .1)) and the ‘angle’ χ(in Eq. (19 .2)) are both dimensionless; the dimensions are carried by R(t), which is the cosmological scale factor whic h determines proper distances in terms of the comoving coordinates. A common alternative is to deﬁne a dimensionless scale factor, a(t)=R(t)/R0,w h e r e R0≡R(t0)i s Rat the present epoch. It is also sometimes convenient to deﬁne a dimensionless or conformal time coordinate, η,b ydη=dt/R(t). Along constant spatial sections, the proper time is deﬁned by the time coordinate, t. Similarly, for dt=dθ=dφ= 0, the proper distance is given by R(t)χ. For standard texts on cosmological models see e.g., Refs. [9–14].19.1.2. The redshift : The cosmological redshift is a direct consequence of the Hubble expansion, determined by R(t). A local observer detecting light from a distant emitter sees a redshift in frequency. We can deﬁne the redshift as z≡ν1−ν2 ν2/similarequalv12 c, (19.3) where ν1is the frequency of the emitted light, ν2is the observed frequency and v12is the relative velocity between the emitter and the observer. While the deﬁnition, z=(ν1−ν2)/ν2is valid on all distance scales, relating the redshift to the relative velocity in this simple way is only true on small scales ( i.e., less than cosmological scales) such that the expansion velocity is non-relativistic. For light signals, we can use the metric given by Eq. (19 .1) and ds2=0t ow r i t e v12 c=˙Rδr=˙R Rδt=δR R=R2−R1 R1, (19.4) where δr(δt) is the radial coordinate (temporal) separation between the emitter and observer. Thus, we obtain the simple relation between the redshift and the scale factor 1+z=ν1 ν2=R2 R1. (19.5) This result does not depend on the non-relativistic approximation. 19.1.3. The Friedmann-Lemaˆ ıtre equations of motion : The cosmological equations of motion are derived from Einstein’s equations Rµν−1 2gµνR=8πGNTµν+Λgµν. (19.6) Gliner [15] and Zeldovich [16] s eem to have pioneered the modern view, in which the Λ term is taken to the rhs and interpreted as particle-physics processes yielding an eﬀective energy–momentum tensor Tµνfor the vacuum of Λ gµν/8πGN. It is common to assume that the matter content of the Universe is a perfect ﬂuid, for which Tµν=−pgµν+(p+ρ)uµuν, (19.7) where gµνis the space-time metric described by Eq. (19 .1),pis the isotropic pressure, ρis the energy density and u=( 1,0,0,0) is the velocity vector for the isotropic ﬂuid in co-moving coordinates.With the perfect ﬂuid source, Ei nstein’s equations lead to the Friedmann-Lemaˆ ıtre equations H2≡/parenleftBigg˙R R/parenrightBigg2 =8πGNρ 3−k R2+Λ 3, (19.8) and¨R R=Λ 3−4πGN 3(ρ+3p), (19.9) where H(t) is the Hubble parameter and Λ is the cosmological constant. The ﬁrst of these is s ometimes called the Friedmann equation. Energy conservation via Tµν ;µ= 0, leads to a third useful equation [which can also be derived from Eq. (19 .8) and Eq. (19 .9)] ˙ρ=−3H(ρ+p). (19.10) Eq. (19 .10) can also be simply derived as a consequence of the ﬁrst law of thermodynamics. Eq. (19 .8) has a simple classical mec hanical analo g if we neglect (for the moment) the cosmologi cal term Λ. By interpreting −k/R2 as a “total energy,” then we see that the evolution of the Universe is governed by a competition between the potential energy, 8 πGNρ/3, and the kinetic term ( ˙R/R)2. For Λ = 0, it is clear that the Universe must be expanding or contracting ( except at the turning point prior to collapse in a closed Universe). The ultimate fate of the Universe is determined by the curvature constant k.F o r k=+ 1 ,t h eU n i v e r s e will recollapse in a ﬁnite time, whereas for k=0,−1, the Universe will expand indeﬁnitely. These simple conclusions can be altered whenΛ/negationslash= 0 or more generally with some component with ( ρ+3p)<0. 218 19. Big-Bang cosmology 19.1.4. Deﬁnition of cosmological parameters : In addition to the Hubble parameter, it is useful to deﬁne several other measurable cosmological parameters. The Friedmann equationcan be used to deﬁne a critical density such that k=0w h e nΛ=0 , ρ c≡3H2 8πGN=1.88×10−26h2kg m−3 =1.05×10−5h2GeV cm−3,(19.11) where the scaled Hubble parameter, h, is deﬁned by H≡100hkm s−1Mpc−1 ⇒H−1=9.78h−1Gyr = 2998 h−1Mpc.(19.12) The cosmological density parameter Ω totis deﬁned as the energy density relative to the critical density, Ωtot=ρ/ρc. (19.13) Note that one can now rewrite the Friedmann equation as k/R2=H2(Ωtot−1). (19.14) From Eq. (19 .14), one can see that when Ω tot>1,k=+ 1a n dt h e Universe is closed, when Ω tot<1,k=−1 and the Universe is open, and when Ω tot=1 ,k= 0, and the Universe is spatially ﬂat. It is often necessary to distinguish diﬀerent contributions to the density. It is therefore convenient to deﬁne present-day density parameters for pressureless matter (Ω m) and relativistic particles (Ωr), plus the quantity Ω Λ=Λ/3H2. In more general models, we may wish to drop the assumption that the vacuum energy density is constant, and we therefore denote t he present-day density parameter of the vacuum by Ω v. The Friedmann equation then becomes k/R2 0=H2 0(Ωm+Ωr+Ωv−1), (19.15) where the subscript 0 indicates present-day values. Thus, it is the sum of the densities in matter, relativistic particles, and vacuum that determines the overall sign of the curvature. Note that the quantity −k/R2 0H2 0is sometimes referred to as Ω k. This usage is unfortunate: it encourages one to think of curvature as a contribution to the energy density of the Universe, which is not correct. 19.1.5. Standard Model solutions : Much of the history of the Universe in the standard Big-Bang model can be easily described by assuming that either matter or radiation dominates the total energy density. During inﬂation or perhaps eventoday if we are living in an accelerating Universe, domination by a cosmological constant or some other form of dark energy should be considered. In the following, we shall delineate the solutions to theFriedmann equation when a single component dominates the energy density. Each component is distinguished by an equation of state parameter w=p/ρ. 19.1.5.1. Solutions for a general equation of state: Let us ﬁrst assume a general equation of state parameter for a single component, wwhich is constant. In this case, Eq. (19 .10) can be written as ˙ ρ=−3(1 + w)ρ˙R/Rand is easily integrated to yield ρ∝R −3(1+w). (19.16) Note that at early times when Ris small, the less singular curvature term k/R2in the Friedmann equation can be neglected so long as w>−1/3. Curvature domination occurs at rather late times (if a cosmological constant term does not dominate sooner). For w/negationslash=−1, one can insert this result into the Friedmann equation Eq. (19 .8), and if one neglects the curvature and cosmological constant terms, it is easy to integrate the equation to obtain, R(t)∝t2/[3(1+ w)]. (19.17)19.1.5.2. A Radiation-dominated Universe: In the early hot and dense Universe, it is appropriate to assume an equation of state corresponding to a gas of radiation (or relativistic particles) for which w=1/3. In this case, Eq. (19 .16) becomes ρ∝R−4. The “extra” factor of 1 /Ris due to the cosmological redshift; not only is the number density of particles in the radiationbackground decreasing as R −3since volume scales as R3, but in addition, each particle’ s energy is decreasing as E∝ν∝R−1. Similarly, one can substitute w=1/3i n t oE q .( 1 9 .17) to obtain R(t)∝t1/2; H=1/2t. (19.18) 19.1.5.3. A Matter-dominated Universe: At relatively late times, non-relativistic matter eventually dominates the energy density over radiation (see Sec. 19.3.8). A pressureless gas (w= 0) leads to the expected dependence ρ∝R−3from Eq. (19 .16) and, if k=0 ,w eg e t R(t)∝t2/3; H=2/3t. (19.19) 19.1.5.4. A Universe dominated by vacuum energy: If there is a dominant source of vacuum energy, V0,i tw o u l d act as a cosmological constant with Λ = 8 πGNV0and equation of state w=−1. In this case, the solution to the Friedmann equation is particularly simple and leads to an exponential expansion of the Universe R(t)∝e√ Λ/3t. (19.20) A key parameter is the equation of state of the vacuum, w≡p/ρ: this need not be the w=−1 of Λ, and may not even be constant [17,18,19]. There is now much interest in the more general possibility of a dynamically evolving vacuum energy, for which the name ‘dark energy’ has become commonly used. A variety oftechniques exist whereby the vacuum density as a function of time may be measured, usually expressed as the value of was a function of epoch [20,21]. The best current measurement for the equation ofstate (assumed constant) is w=−0.967 +0.073 −0.072[22]. Unless stated otherwise, we will assume that the vacuum energy is a cosmological constant with w=−1e x a c t l y . The presence of vacuum energy ca n dramatically alter the fate of the Universe. For example, if Λ <0, the Universe will eventually recollapse independent of the sign of k. For large values of Λ (larger than the Einstein static value needed to halt any cosmological expansion or contraction), even a closed Universe will expand forever. One way to quantify this is th e deceleration parameter, q0, deﬁned as q0=−R¨R ˙R2/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle 0=1 2Ωm+Ωr+(1 + 3 w) 2Ωv. (19.21) This equation shows us that w<−1/3 for the vacuum may lead to an accelerating expan sion. Astonishingly, i t appears that such an eﬀect has been observed in the Supernova Hubble diagram [23–26] (see Fig. 19.1 below); current data indicate that vacuum energy is indeed the largest contributor to the cosmological density budget, with Ω v=0.759±0.034 and Ω m=0.241±0.034 if k= 0 is assumed (3-year mean WMAP ﬁgure) [22]. The nature of this dominant term is presently uncertain, but much eﬀort is being invested in dynamical models ( e.g., rolling scalar ﬁelds), under the catch-all heading of “quintessence.” 19. Big-Bang cosmology 219 19.2. Introduction to Observational Cosmology 19.2.1. Fluxes, luminosities, and distances : The key quantities for observa tional cosmology can be deduced quite directly from the metric. (1) The proper transverse size of an object seen by us to subtend an angle dψis its comoving size dψ Sk(χ) times the scale factor at the time of emission: d/lscript=dψ R 0Sk(χ)/(1 +z). (19.22) (2) The apparent ﬂux density of an object is deduced by allowing its photons to ﬂow through a sphere of current radius R0Sk(χ); but photon energies and arrival rates are redshifted, and the bandwidth dνis reduced. The observed photons at frequency ν0were emitted at frequency ν0(1 +z), so the ﬂux density is the luminosity at this frequency, divided by the total area, divided by 1 + z: Sν(ν0)=Lν([1 +z]ν0) 4πR2 0S2 k(χ)(1 +z). (19.23) These relations lead to the following common deﬁnitions: angular-diameter distance: DA=( 1+ z)−1R0Sk(χ) luminosity distance: DL=( 1+ z)R0Sk(χ).(19.24) These distance-redshift rela tions are expressed in terms of observables by using the equation of a null radial geodesic ( R(t)dχ= dt) plus the Friedmann equation: R0dχ=1 H(z)dz=1 H0/bracketleftBig (1−Ωm−Ωv−Ωr)(1 + z)2 +Ω v(1 +z)3+3w+Ω m(1 +z)3+Ωr(1 +z)4/bracketrightBig−1/2 dz . (19.25) The main scale for the distance here is the Hubble length, 1 /H0. The ﬂux density is the product of the speciﬁc intensity Iνand the solid angle dΩ subtended by the source: Sν=IνdΩ. Combining the angular size and ﬂux-density rela tions thus gives the relativistic version of surface-brightness conservation: Iν(ν0)=Bν([1 +z]ν0) (1 +z)3, (19.26) where Bνis surface brightness (luminosity emitted into unit solid angle per unit area of source). We can integrate over ν0to obtain the corresponding total or bolometric formula: Itot=Btot (1 +z)4. (19.27) This cosmology-independent form expresses Liouville’s Theorem: photon phase-space density is conserved along rays. 19.2.2. Distance data and geometrical tests of cosmology : In order to confront these theoretical predictions with data, we have to bridge the divide between two extremes. Nearby objects may havetheir distances measured quite easily, but their radial velocities are dominated by deviations from the ideal Hubble ﬂow, which typically have a magnitude of several hundred km s −1. On the other hand, objects at redshifts z>∼0.01 will have observed recessional velocities that diﬀer from their ideal values by <∼10%, but absolute distances are much harder to supply in this case. The traditional solution to this problem is the construction of the distance ladder: an interlocking set of methods for obtaining relative distances between various classes ofobject, which begins with absolute distances at the 10 to 100 pc level, and terminates with galaxies at signiﬁcant redshifts. This is reviewed in the review on Cosmological Parameters—Sec. 21 of this Review . By far the most exciting development in this area has been the use of type Ia Supernovae (SNe), which now allow measurement of relative distances with 5% precision. In combination with Cepheid data from the HST key project on the distance scale, SNe resultsare the dominant contributor to the best modern value for H 0: 72 kms−1Mpc−1±10% [27]. Better still, the analysis of high- zSNe has allowed the ﬁrst meaningful test of cosmological geometry to be carried out: as shown in Fig. 19.1 and Fig. 19.2, a combinationof supernova data and measurements of microwave-background anisotropies strongly favors a k= 0 model dominated by vacuum energy. (See the review on Cosmological Parameters—Sec. 21 of this Review for a more comprehensive review of Hubble parameter determinations.) Figure 19.1: The type Ia supernova Hubble diagram [23–25]. The ﬁrst panel shows that for z/lessmuch1 the large-scale Hubble ﬂow is indeed linear and uniform; the second panel showsan expanded scale, with the linear trend divided out, and with the redshift range extended to show how the Hubble law becomes nonlinear. (Ω r= 0 is assumed.) Comparison with the prediction of Friedmann-Lemaˆ ıtre models appears to favor a vacuum-dominated Universe. 19.2.3. Age of the Universe : The most striking conclusion of relativistic cosmology is that the Universe has not existed forever. T he dynamical result for the age of the Universe may be written as H0t0=/integraldisplay∞ 0dz (1 +z)H(z) =/integraldisplay∞ 0dz (1 +z)[ ( 1+ z)2(1 + Ω mz)−z(2 +z)Ωv]1/2,(19.28) where we have neglected Ω rand chosen w=−1. Over the range of interest (0 .1<∼Ωm<∼1,|Ωv|<∼1), this exact answer may be approximated to a few % accuracy by H0t0/similarequal2 3(0.7Ωm+0.3−0.3Ωv)−0.3. (19.29) For the special case that Ω m+Ωv= 1, the integral in Eq. (19 .28) can be expressed analytically as H0t0=2 3√ Ωvln1+√ Ωv √ 1−Ωv(Ωm<1). (19.30) The most accurate means of obtaining ages for astronomical objects is based on the natural clocks provided by radioactive decay. The use of these clocks is complicated by 220 19. Big-Bang cosmology a lack of knowledge of the initial conditions of the decay. In the Solar System, chemical fractionation of diﬀerent elements helps pin down a precise age for the pre-Solar nebula of 4.6 Gyr, but for stars it is necessary to attempt an a priori calculation of the relative abundancesof nuclei that result from supernova explosions. In this way, a lower limit for the age of stars in the local part of the Milky Way of about 11 Gyr is obtained [29]. The other major means of obtaining cosmological age estimates is based on the theory of stellar evolution. In principle, the main-sequence turnoﬀ point in the color-magnitude diagram of a globular cluster should yield a reliable age. However, these have beencontroversial owing to theoretical uncertainties in the evolution model, as well as observational uncertainties in the distance, dust extinction, and metallicity of clusters. The present consensus favors ages for theoldest clusters of about 12 Gyr [30,31]. These methods are all consistent with the age deduced from studies of structure formation, using the microwave background and large-scale structure: t 0=1 3.73±0.15 Gyr [22], where the extra accuracy comes at the price of assu ming the Cold Dark Matter model to be true. WMAPSNLS Figure 19.2: Likelihood-based probability densities on the plane Ω Λ(i.e.,Ωvassuming w=−1) vs Ω m.T h ec o l o r e d Monte-Carlo points derive from WMAP [22] and show that the CMB alone requires a ﬂat universe Ω v+Ωm/similarequal1 if the Hubble constant is not too high. The SNe Ia results [28] very nearly constrain the orthogonal combination Ω v−Ωm. The intersection of these constraints is the most direct (but far from the only)piece of evidence favoring a ﬂat model with Ω m/similarequal0.25. Color version at end of book. 19.2.4. Horizon, isotropy, ﬂatness problems : For photons, the radial equation of motion is just cd t=Rd χ.H o w far can a photon get in a given time? The answer is clearly ∆χ=/integraldisplayt2 t1dt R(t)≡∆η , (19.31) i.e., just the interval of conf ormal time. We can replace dtbydR/˙R, which the Friedmann equation says is ∝dR//radicalbig ρR2at early times. Thus, this integral converges if ρR2→∞ ast1→0, otherwise it diverges. Provided the equation of state is such that ρchanges faster thanR−2, light signals can only propagate a ﬁnite distance between the Big Bang and the present; there is then said to be a particle horizon. Such a horizon therefore exists in conventional Big-Bang models, which are dominated by radiation ( ρ∝R−4)a te a r l yt i m e s . At late times, the integral for the horizon is largely determined by the matter-dominated phase, for which DH=R0χH≡R0/integraldisplayt(z) 0dt R(t)/similarequal6000 √ Ωzh−1Mpc ( z/greatermuch1).(19.32)The horizon at the time of formation of the microwave background (‘last scattering:’ z/similarequal1100) was thus of order 100 Mpc in size, subtending an angle of about 1◦.W h yt h e na r et h el a r g en u m b e r of causally disconnected regions we see on the microwave sky all atthe same temperature? The Universe is very nearly isotropic and homogeneous, even though the initial conditions appear not to permit such a state to be constructed. A related problem is that the Ω = 1 Universe is unstable: Ω(a)−1=Ω−1 1−Ω+Ω va2+Ωma−1+Ωra−2, (19.33) where Ω with no subscript is the total density parameter, and a(t)=R(t)/R0. This requires Ω( t) to be unity to arbitrary precision as the initial time tends to zero; a universe of non-zero curvature today requires very ﬁnely tuned initial conditions. 19.3. The Hot Thermal Universe 19.3.1. Thermodynamics of the early Universe : As alluded to above, we expect that much of the early Universe can be described by a radiation-dominated equation of state. In addition, through much of the radiation-dominated period, thermal equilibrium is established by the rapid rate of particle interactions relative to the expansion rate of the Universe (see Sec. 19.3.3 below). In equilibrium, it is straightforward to compute the thermodynamic quantities, ρ, p, and the entropy density, s. In general, the energy density for a given particle type ican be written as ρi=/integraldisplay Eidnqi, (19.34) with the density of states given by dnqi=gi 2π2/parenleftbig exp[(Eqi−µi)/Ti]±1/parenrightbig−1q2 idqi, (19.35) where gicounts the number of degrees of freedom for particle type i, E2qi=m2 i+q2 i,µiis the chemical potential, and the ±corresponds to either Fermi or Bose statistics. Similarly, we can deﬁne the pressure of a perfect gas as pi=1 3/integraldisplayq2 i Eidnqi. (19.36) The number density of species iis simply ni=/integraldisplay dnqi, (19.37) and the entropy density is si=ρi+pi−µini Ti. (19.38) In the Standard Model, a chemical potential is often associated with baryon number, and since the net baryon density relative to the photon density is known to be very small (of order 10−10), we can neglect any such chemical p otential when computing total thermodynamic quantities. For photons, we can compute all of the thermodynamic quantities rather easily. Taking gi= 2 for the 2 photon polarization states, we have ργ=π2 15T4;pγ=1 3ργ;sγ=4ργ 3T;nγ=2ζ(3) π2T3,(19.39) with 2 ζ(3)/π2/similarequal0.2436. Note that Eq. (19 .10) can be converted into an equation for entropy conservation. Recognizing that ˙ p=s˙T, Eq. (19 .10) becomes d(sR3)/dt=0. (19.40) For radiation, this corresponds to the relationship between expansion and cooling, T∝R−1in an adiabatically expanding Universe. Note also that both sandnγscale as T3. 19. Big-Bang cosmology 221 020406080100 1.6 1.8 2.0 2.2 2.4 2.6 2.8 3.0 3.2 3.4 3.6 3.8 4.0N(T) Log(T/MeV) Figure 19.3: The eﬀective numbers of relativistic degrees of freedom as a function of temperature. The sharp drop corresponds to the quark-hadron transition. The solid curveassume a QCD scale of 150 MeV, while the dashed curve assumes 450 MeV. 19.3.2. Radiation content of the Early Universe : At the very high temperatures asso ciated with the early Universe, massive particles are pair produced, and are part of the thermal bath. If for a given particle species iwe have T/greatermuchm i,t h e nw ec a n neglect the mass in Eq. (19 .34) to Eq. (19 .38), and the thermodynamic quantities are easily computed as in Eq. (19 .39). In general, we can approximate the energy density (at high temperatures) by including only those particles with mi/lessmuchT. In this case, we have ρ=/parenleftBigg/summationdisplay BgB+7 8/summationdisplay FgF/parenrightBigg π2 30T4≡π2 30N(T)T4, (19.41) where gB(F)is the number of degrees of freedom of each boson (fermion) and the sum runs over all boson and fermion states with m/lessmuchT. The factor of 7/8 is due to the diﬀerence between the Fermi and Bose integrals. Eq. (19 .41) deﬁnes the eﬀective number of degrees of freedom, N(T), by taking into account new particle degrees of freedom as the temperature is raised. This quantity is plotted in Fig. 19.3 [32]. The value of N(T) at any given temperature depends on the particle physics model. In the standard SU(3) ×SU(2) ×U(1) model, we can specify N(T) up to temperatures of O(100) GeV. The change inN(ignoring mass eﬀects) can be seen in the above table. Temperature New Particles 4 N(T) T<m e γ’s +ν’s 29 me<T<m µ e±43 mµ<T<m π µ±57 mπ<T<T† c π’s 69 Tc<T<m strange π’s +u,¯u, d,¯d+ gluons 205 ms<T<m charm s,¯s 247 mc<T<m τ c,¯c 289 mτ<T<m bottom τ±303 mb<T<m W,Z b,¯b 345 mW,Z<T<m Higgs W±,Z 381 mH<T<m top H0385 mt<T t , ¯t 427 †Tccorresponds to the conﬁnement-deconﬁnement transition between quarks and hadrons. At higher temperatures, N(T) will be model-dependent. For example, in the minimal SU(5) mod el, one needs to add 24 states to N(T)f o rt h e XandYgauge bosons, another 24 from the adjoint Higgs, and another 6 (in addition to the 4 already counted in W±,Z, andH)f r o mt h e 5 of Higgs. Hence for T>m Xin minimal SU(5), N(T) = 160 .75. In a supersymmetric model this would at least double, with some changes possibly necessary in the table if the lightest supersymmetric particle has a mass below mt.In the radiation-dominated epoch, Eq. (19 .10) can be integrated (neglecting the T-dependence of N) giving us a relationship between the age of the Universe and its temperature t=/parenleftbigg90 32π3GNN(T)/parenrightbigg1/2 T−2. (19.42) Put into a more convenient form tT2 MeV=2.4[N(T)]−1/2, (19.43) where tis measured in seconds and TMeVin units of MeV. 19.3.3. Neutrinos and equilibrium : Due to the expansion of the Universe, certain rates may be too slow to either establish or maintain equilibrium. Quantitatively, for each particle i, as a minimal condition for equilibrium, we will require that some rate Γ iinvolving that type be larger than the expansion rate of the Universe or Γi>H. (19.44) Recalling that the age of the Universe is determined by H−1,t h i s condition is equivalent to requiring that on average, at least oneinteraction has occurred over the lifetime of the Universe. A good example for a process which goes in and out of equilibrium is the weak interactions of neutrinos. On dimensional grounds, one can estimate the thermally aver aged scattering cross section /angbracketleftσv/angbracketright∼O(10 −2)T2/m4 W (19.45) forT<∼mW. Recalling that the number density of leptons is n∝T3, we can compare the weak interaction rate, Γ ∼n/angbracketleftσv/angbracketright,w i t ht h e expansion rate, H=/parenleftbigg8πGNρ 3/parenrightbigg1/2 =/parenleftbigg8π3 90N(T)/parenrightbigg1/2 T2/MP ∼1.66N(T)1/2T2/MP.(19.46) The Planck mass MP=G−1/2 N=1.22×1019GeV. Neutrinos will be in equilibrium when Γ wk>Hor T>(500m4 W/MP)1/3∼1M e V . (19.47) The temperature at which these rates are equal is commonly referred to as the neutrino decoupling or fr eeze-out temperature and is deﬁned by Γ(Td)=H(Td). At very high temperatures, the Universe is too young for equilibrium to have been established. For T/greatermuchmW, we should write /angbracketleftσv/angbracketright∼O(10−2)/T2,s ot h a tΓ ∼10−2T. Thus, at temperatures T>∼10−2MP/√ N, equilibrium will not have been established. ForT<T d, neutrinos drop out of equilibrium. The Universe becomes transparent to neutrinos and their momenta simply redshift with the cosmic expansion. The eﬀ ective neutrino temperature will simply fall with T∼1/R. Soon after decoupling, e±pairs in the thermal background begin to annihilate (when T<∼me). Because the neutrinos are decoupled, the energy released due to annihilation heats up the photon background relative to the neutrinos. The change in the photon temperature can be easily computed from entropy con servation. The neutrino entropy must be conserved separately from the entropy of interacting particles. A straightforward computation yields Tν=( 4/11)1/3Tγ/similarequal1.9K. (19.48) Today, the total entropy density is therefore given by s=4 3π2 30/parenleftbigg 2+21 4(Tν/Tγ)3/parenrightbigg T3 γ=4 3π2 30/parenleftbigg 2+21 11/parenrightbigg T3 γ=7.04nγ. (19.49) 222 19. Big-Bang cosmology Similarly, the total relativistic energy density today is given by ρr=π2 30/bracketleftbigg 2+21 4(Tν/Tγ)4/bracketrightbigg T4 γ/similarequal1.68ργ. (19.50) In practice, a small co rrection is needed to this, since neutrinos are not totally decoupled at e±annihilation: the eﬀective number of massless neutrino species is 3.04, rather than 3 [33]. This expression ignores neutrino rest masses, but current oscillation data require at least one neutrino e igenstate to have a mass exceeding 0.05 eV. In this minimal case, Ω νh2=5×10−4, so the neutrino contribution to the matter budget would be negligibly small (which is our normal assumption). However, a nearly degenerate pattern of mass eigenstates could allow larger densities, since oscillation experiments only measure diﬀerences in m2values. Note that a 0.05-eV neutrino has kTν=mνatz/similarequal297, so the above expression for the total present relativistic density is really only an extrapolation. However, neutrinos are almost certainly relativistic at all epochs wherethe radiation content of the universe is dynamically signiﬁcant. 19.3.4. Field Theory and Phase transitions : It is very likely that the Universe has undergone one or more phase transitions during the course of its evolution [34–37]. Our current vacuum state is described by SU(3) c×U(1)em,which in the Standard Model is a remnant of an unbroken SU(3) c×SU(2) L×U(1) Ygauge symmetry. Symmetry breaking occurs when a non-singlet gauge ﬁeld (the Higgs ﬁeld in the Standard Model) picks up a non-vanishing vacuum expectation value, determined by a scalar potential. For example, a simple (non-gauged) potential describing symmetry breaking is V(φ)=1 4λφ4−1 2µ2φ2+V(0). The resulting expectation value is simply /angbracketleftφ/angbracketright=µ/√ λ. In the early Universe, ﬁnite temp erature radiati ve corrections typically add terms to the potential of the form φ2T2.T h u s ,a tv e r y high temperatures, the symmetry is restored and /angbracketleftφ/angbracketright=0 .A st h e Universe cools, depending on the details of the potential, symmetrybreaking will occur via a ﬁrst order phase transition in which the ﬁeld tunnels through a potential barrier, or via a second order transition in which the ﬁeld evolves smoothly from one state to another (as would be the case for the above example potential). The evolution of scalar ﬁelds can have a profound impact on the early Universe. The equatio no fm o t i o nf o ras c a l a rﬁ e l d φcan be derived from the energy-momentum tensor T µν=∂µφ∂νφ−1 2gµν∂ρφ∂ρφ−gµνV(φ). (19.51) By associating ρ=T00andp=R−2(t)Tiiwe have ρ=1 2˙φ2+1 2R−2(t)(∇φ)2+V(φ) p=1 2˙φ2−1 6R−2(t)(∇φ)2−V(φ),(19.52) and from Eq. (19 .10) we can write the equation of motion (by considering a homogeneous region, we can ignore the gradient terms) ¨φ+3H˙φ=−∂V/∂φ . (19.53) 19.3.5. Inﬂation : In Sec. 19.2.4, we discussed some of the problems associated with the standard Big-Bang model. However, during a phase transition, our assumptions of an adiabatically expanding universe are generally not valid. If, for example, a phase transition occurred in the earlyUniverse such that the ﬁeld evolved slowly from the symmetric state to the global minimum, the Universe may have been dominated by the vacuum energy density associated with the potential near φ≈0. During this period of slow evolution, the energy density due to radiation will fall below the vacuum energy density, ρ/lessmuchV(0). When this happens, the expansion rate will be dominated by the constant V(0), and we obtain the exponentially expanding solution given in Eq. (19 .20). When the ﬁeld evolves towards the global minimum it willbegin to oscillate about the minimum, energy will be released during its decay, and a hot thermal universe w ill be restored. If released fast enough, it will produce radiation at a temperature NT R4<∼V(0). In this reheating process, entropy has been created and the ﬁnal value ofRTis greater than the initial value of RT. Thus, we see that, during a phase transition, the relation RT∼constant need not hold true. This is the basis of the inﬂationary Universe scenario [38–40]. If, during the phase transition, the value of RTchanged by a factor of O(10 29), the cosmological problems discussed above would be solved. The observed isotropy would be generated by the immense expansion; one small causal region could get blown up, and hence, our entire visible Universe would have been in thermal contact some time in the past. In addition, the density parameter Ω would have been driven to 1 (with exponential p recision). Density perturbations will be stretched by the expansion, λ∼R(t). Thus it will appear that λ/greatermuchH−1or that the perturbations have left the horizon, where in fact the size of the causally connected region is now no longer simply H−1. However, not only does inﬂation oﬀer an explanation for large scale perturbations, it also oﬀers a source for the perturbations themselves through quantum ﬂuctuations. Early models of inﬂation were based on a ﬁrst order phase transition of a Grand Uniﬁed Theory [41]. Although these models led tosuﬃcient exponential expansion, completion of the transition through bubble percolation did not occur. Later models of inﬂation [42,43], also based on Grand Uniﬁed symmetry breaking, through second order transitions were also doomed. While they successfully inﬂated and reheated, and in fact produced density perturbations due to quantumﬂuctuations during the evolution of the scalar ﬁeld, they predicted density perturbations many orders of magnitude too large. Most models today are based on an unknown symmetry breaking involvinga new scalar ﬁeld, the inﬂaton, φ. 19.3.6. Baryogenesis : The Universe appears to be populated exclusively with matter rather than antimatter. Indeed antimatter is only detected in accelerators or in cosmic rays. However, the presence of antimatter in the latter is understood to be the result of collisions of primary particles in the interstellar medium. There is in fact strong evidenceagainst primary forms of antimatter in the Universe. Furthermore, the density of baryons compared to th e density of photons is extremely small, η∼10 −10. The production of a net baryon asymmetry requires baryon number violating interactions, CandCPviolation and a departure from thermal equilibrium [44]. The ﬁrst two of these ingredients are expected to be contained in grand uniﬁed theories as well as in the non-perturbative sector of the Standard Model, the third can berealized in an expanding universe where as we have seen interactions come in and out of equilibrium. There are several interesting and viable mechanisms for the production of the baryon asymmetry. While, we can not review any of them here in any detail, we mention some of the important scenarios.In all cases, all three ingredients listed above are incorporated. One of the ﬁrst mechanisms was based on the out of equilibrium decay of a massive particle such as a superheavy GUT gauge of Higgs boson [45,46]. A novel mechanism involving the decay of ﬂat directions in supersymmetric models is known as the Aﬄeck-Dinescenario [47]. Recently, much attention has been focused on the possibility of generating the baryon asymmetry at the electro-weak scale using the non-perturbative interactions of sphalerons [48].Because these interactions conserve the sum of baryon and lepton number, B+L, it is possible to ﬁrst generate a lepton asymmetry (e.g., by the out-of-equilibrium decay of a superheavy right-handed neutrino), which is converted to a baryon asymmetry at the electro- weak scale [49]. This mechanism is known as lepto-baryogenesis. 19. Big-Bang cosmology 223 19.3.7. Nucleosynthesis : An essential element of the standard cosmological model is Big-Bang nucleosynthesis (BBN), the theory which predicts the abundances of the light element isotopes D,3He,4He, and7Li. Nucleosynthesis takes place at a temperature scale of order 1 MeV. The nuclear processes lead primarily to4He, with a primordial mass fraction of about 24%. Lesser amounts of the other light elements are produced: about 10−5 of D and3He and about 10−10of7Li by number relative to H. The abundances of the light elements depend almost solely on onekey parameter, the baryon-to-photon ratio, η. The nucleosynthesis predictions can be compared with observational determinations of the abundances of the light elements. Consistency between theory and observations leads to a conservative range of 4.7×10−10<η< 6.5×10−10. (19.54) ηis related to the fraction of Ω contained in baryons, Ω b Ωb=3.66×107ηh−2, (19.55) or 1010η= 274Ω bh2. The WMAP result [22] for Ω bh2of 0.0223 ± 0.0007 translates into a value of η=6.11±0.19. This result can be used to ‘predict’ the light element abundance which can in turn be compared with observation [50]. The resulting D/H abundance is in excellent agreement with that found in quasar absorption systems. Itis in reasonable agreement with the helium abundance observed in extra-galactic HII regions (once systematic uncertainties are accounted for), but is in poor agreement with the Li abundance observed in the atmospheres of halo dwarf stars. (See the review on BBN—Sec. 20 of this Review for a detailed discussion of BBN or references [51,52]. ) 19.3.8. The transition to a matter-dominated Universe : In the Standard Model, the temperature (or redshift) at which the Universe undergoes a transition from a radiation dominated to a matter dominated Universe is determined by the amount of dark matter. Assuming three nearly massl ess neutrinos, the energy density in radiation at temperatures T/lessmuch1 MeV, is given by ρ r=π2 30/bracketleftBigg 2+21 4/parenleftbigg4 11/parenrightbigg4/3/bracketrightBigg T4. (19.56) In the absence of non-baryonic dark matter, the matter density can be written as ρm=mNηnγ, (19.57) where mNis the nucleon mass. Recalling that nγ∝T3[cf. Eq. (19 .39)], we can solve for the temperature or redshift at the matter-radiation equality when ρr=ρm, Teq=0.22mNη or (1 + zeq)=0.22ηmN T0, (19.58) where T0is the present temperature of the microwave background. Forη=5×10−10, this corresponds to a temperature Teq/similarequal0.1e Vo r (1+zeq)/similarequal425. A transition this late is very problematic for structure formation (see Sec. 19.4.5). The redshift of matter domination can be pushed back signiﬁcantly if non-baryonic dark matter is present. If instead of Eq. (19 .57), we write ρm=Ωmρc/parenleftbiggT T0/parenrightbigg3 , (19.59) we ﬁnd that Teq=0.9Ωmρc T3 0or (1 + zeq)=2.4×104Ωmh2.(19.60)19.4. The Universe at late times 19.4.1. The CMB : One form of the infamous Olbers’ paradox says that, in Euclidean space, surface brightness is inde pendent of distance. Every line of sight will terminate on matter that is hot enough to be ionized and so scatter photons: T>∼103K; the sky should therefore shine as brightly as the surface of the Sun. The reason the night sky is dark is entirelydue to the expansion, which cools the radiation temperature to 2.73 K. This gives a Planck function peaking at around 1 mm to produce the microwave background (CMB). The CMB spectrum is a very accurate match to a Planck function [53]. (See the review on CBR–Sec. 23 of this Review .) The COBE estimate of the temperature is [54] T=2.725±0.002 K . (19.61) The lack of any distortion of the Planck spectrum is a strong physical constraint. It is very diﬃcult to account for in any expanding universe other than one that passes through a hot stage. Alternative schemesfor generating the radiation, such as thermalization of starlight by dust grains, inevitably generate a superposition of temperatures. What is required in addition to thermal equilibrium is that T∝1/R,s ot h a t radiation from diﬀerent parts of space appears identical. Although it is common to speak of the CMB as originating at “recombination,” a more accurate terminology is the era of“last scattering.” In practice, this takes place at z/similarequal1100, almost independently of the main cosmological parameters, at which time the fractional ionization is very small. This occurred when the age ofthe Universe was a few hundred thousand years. (See the review on CBR–Sec. 23 of this Review for a full discussion of the CMB.) 19.4.2. Matter in the Universe : One of the main tasks of cosmology is to measure the density of the Universe, and how this is divided between dark matter and baryons. The baryons consist partly of stars, with 0 .002<∼Ω ∗<∼0.003 [55] but mainly inhabit the IGM. One powerful way in which this can be studied is via the absorption of light from distant luminous objects such as quasars. Even very small amounts of neutral hydrogen can absorb rest-frame UV photons (the Gunn-Peterson eﬀect), and should suppress the continuum by a factor exp( −τ), where τ/similarequal/bracketleftbiggnHI(z) (1 +z)√ 1+Ω mz/bracketrightbigg /10−4.62hm−3, (19.62) and this expression applies while the Universe is matter dominated (z>∼1i nt h eΩ m=0.3Ωv=0.7 model). It is possible that this general absorption has now been seen at z=6.2 [56]. In any case, the dominant eﬀect on the spectrum is a ‘forest’ of narrow absorption lines, which produce a mean τ=1i nt h eL y αforest at about z=3 , and so we have Ω HI/similarequal10−5.5h−1. This is such a small number that clearly the IGM is very highly ionized at these redshifts. The Ly αforest is of great importance in pinning down the abundance of deuterium. Because electrons in deuterium diﬀer in reduced mass by about 1 part in 4000 compared to hydrogen, each absorption system in the Ly αforest is accompanied by an oﬀset deuterium line. By careful select ion of systems with an optimal HI column density, a measurement of the D/H ratio can be made. Thishas now been done in 6 quasars, with rel atively consistent results [52]. Combining these determinations with the theory of primordial nucleosynthesis yields a baryon density of Ω bh2=0.021±0.003 (95% conﬁdence). (See also the review on BBN—Sec. 20 of this Review .) Ionized IGM can also be det ected in emission when it is densely clumped, via bremsstrahlung radiation. This generates the spectacular X-ray emission from rich clusters of galaxies. Studies of this phenomenon allow us to achieve an accounting of the total baryonic material in clusters. Within the central /similarequal1 Mpc, the masses in stars, X-ray emitting gas and total dark matter can be determined with reasonable accuracy (perhaps 20% rms), and this allows a minimum baryon fraction to be determined [57,58]: Mbaryons Mtotal>∼0.009 + (0 .066±0.003)h−3/2. (19.63) 224 19. Big-Bang cosmology Because clusters are the largest colla psed structures, i t is reasonable to take this as applying to the Universe as a whole. This equation implies a minimum baryon fraction of perhaps 12% (for reasonable h), which is too high for Ω m=1i fw et a k eΩ bh2/similarequal0.02 from nucleosynthesis. This is therefore one of the more robust arguments in favor of Ω m/similarequal0.3. (See the review on Cosmologica l Parameters—Sec. 21 of this Review .) This argument is also consistent with the inference on Ω mthat can be made from Fig. 19.2. This method is much more robust than the older classical technique f o rw e i g h i n gt h eU n i v e r s e :‘ L×M/L.’ The overall light density of the Universe is reasonably well det ermined from redshift surveys of galaxies, so that a good determination of mass Mand luminosity L for a single object suﬃces to determine Ω mifthe mass-to-light ratio is universal. Galaxy redshift surveys allow us to deduce the galaxy luminosity function, φ, which is the comoving number density of galaxies; this may be described by the Schechter function, which is a power law with an exponential cutoﬀ: φ=φ∗/parenleftbiggL L∗/parenrightbigg−α e−L/L∗dL L∗. (19.64) The total luminosity density produced by integrating over the distribution is ρL=φ∗L∗Γ(2−α), (19.65) and this tells us the average mass-to-light ratio needed to close the Universe. Answers vary (principally owing to uncer- tainties in φ∗). In blue light, the total luminosity density is ρL=2±0.2×108hL⊙Mpc−3[59,60]. The critical density is 2.78×1011Ωh2M⊙Mpc−3, so the critical M/L for closure is (M/L)crit,B= 1390 h±10%. (19.66) Dynamical determinations of mas s on the largest accessible scales consistently yield blue M/L values of at least 300 h, but normally fall short of the closure value [61]. This was a long-standing argumentagainst the Ω m= 1 model, but it was never conclusive because the stellar populations in objects such as rich clusters (where the masses can be determined) diﬀe r systematically from those in other regions. 19.4.3. Gravitational lensing : A robust method for determining masses in cosmology is to use gravitational light deﬂection. Most systems can be treated asa geometrically thin gravitational lens, where the light bending is assumed to take place only at a single distance. Simple geometry then determines a mapping between the coordinates in the intrinsic source plane and the observed image plane: α(D LθI)=DS DLS(θI−θS), (19.67) where the angles θI,θSandαare in general two-dimensional vectors on the sky. The distances DLSetc. are given by an extension of the usual distance-redshift formula: DLS=R0Sk(χS−χL) 1+zS. (19.68) This is the angular-diameter distance for objects on the source plane as perceived by an observer on the lens. Solutions of this equation divide into weak lensing, where the mapping between source plane and image plane is one-to-one, and strong lensing, in which multiple imaging is possible. For circularly- symmetric lenses, an on-axis source is multiply imaged into a ‘caustic’ring, whose radius is the Einstein radius: θ E=/parenleftbigg 4GMDLS DLDS/parenrightbigg1/2 =/parenleftbiggM 1011.09M⊙/parenrightbigg1/2/parenleftbiggDLDS/DLS Gpc/parenrightbigg−1/2 arcsec .(19.69)The observation of ‘arcs’ (segment s of near-perfect Einstein rings) in rich clusters of galaxies has thus given very accurate masses for the central parts of clusters— generally in good agreement with other indicators, such as analysis of X-ray emission from the clusterIGM [62]. Gravitational lensing has also d eveloped into a particularly promising probe of cosmological structure on 10 to 100 Mpc scales.Weak image distortions manifest themselves as an additional ellipticity of galaxy images (‘shear’), which can be observed by averaging many images together (the corresponding ﬂux ampliﬁcation is less readilydetected). The result is a ‘cosmic shear’ ﬁeld of order 1% ellipticity, coherent over scales of around 30 arcmin, which is directly related to the cosmic mass ﬁeld, without any astrophysical uncertainties. For this reason, weak lensing is seen as potentially the cleanest probe of matter ﬂuctuations, next to the CMB. Already, impressive results havebeen obtained in measuring cosmological parameters, based on survey data from only ∼10 deg 2[63]. The particular current strength of this technique is the ability to measure the amplitude of mass ﬂuctuations;this can be deduced from the CMB only subject to uncertainty over the optical depth due to Thomson scattering after reionization. 19.4.4. Density Fluctuations : The overall properties of the Universe are very close to being homogeneous; and yet telescopes reveal a wealth of detail on scalesvarying from single galaxies to large -scale structures of size exceeding 100 Mpc. The existence of these structures must be telling us something important about the initial conditions of the Big Bang, andabout the physical processes that have operated subsequently. This motivates the study of the density perturbation ﬁeld, deﬁned as δ(x)≡ρ(x)−/angbracketleftρ/angbracketright /angbracketleftρ/angbracketright. (19.70) A critical feature of the δﬁeld is that it inhabits a universe that is isotropic and homogeneous in its large-scale properties. This suggests that the statistical properties of δshould also be statistically homogeneous— i.e., it is a stationary random process. It is often convenient to describe δas a Fourier superposition: δ(x)=/summationdisplay δke−ik·x. (19.71) We avoid diﬃculties with an inﬁnite universe by applying periodic boundary conditions in a cube of some large volume V. The cross- terms vanish when we compute the variance in the ﬁeld, which is just a sum over modes of the power spectrum /angbracketleftδ2/angbracketright=/summationdisplay |δk|2≡/summationdisplay P(k). (19.72) Note that the statistical nature of the ﬂuctuations must be isotropic, so we write P(k) rather than P(k). The /angbracketleft.../angbracketrightaverage here is a volume average. Cosmological density ﬁelds are an example of an ergodicprocess, in which the average over a large volume tends to the same answer as the average over a statistical ensemble. The statistical properties of discrete objects sampled from the density ﬁeld are often described in terms of N-point correlation functions, which represent the excess probability over random for ﬁnding one particle in each of Nboxes in a given conﬁguration. For the 2-point case, the correlation function is readily shown to be identical to the autocorrelation function of the δﬁeld: ξ(r)=/angbracketleftδ(x)δ(x+r)/angbracketright. The power spectrum and correlation f unction are Fourier conjugates, and thus are equivalent descriptions of the density ﬁeld (similarly, k-space equivalents exist for the hi gher-order corre lations). It is convenient to take the limit V→∞ and use k-space integrals, deﬁning a dimensionless power spectrum as ∆ 2(k)=d/angbracketleftδ2/angbracketright/dlnk= Vk3P(k)/2π2: ξ(r)=/integraldisplay ∆2(k)sinkr krdlnk;∆2(k)=2 πk3/integraldisplay∞ 0ξ(r)sinkr krr2dr . (19.73) For many years, an adequate approximation to observational data on galaxies was ξ=(r/r0)−γ,w i t h γ/similarequal1.8a n d r0/similarequal5h−1Mpc. Modern surveys are now able to probe into the large-scale linear regime where traces of the curved primordial spectrum can be detected [70,71,72]. 19. Big-Bang cosmology 225 19.4.5. Formation of cosmological structure : The simplest model for the generation of cosmological structure is gravitational instability acting on some small initial ﬂuctuations (for the origin of which a theory such as inﬂation is required). If the perturbations are adiabatic ( i.e., fractionally perturb number densities of photons and matter equally), the linear growth law for matterperturbations is simple: δ∝/braceleftbigg a(t) 2(radiation domination; Ω r=1 ) a(t) (matter domination; Ω m=1 ).(19.74) For low density universes, the present-day amplitude is suppressed by af a c t o r g(Ω), where g(Ω)/similarequal5 2Ωm/bracketleftbigg Ω4/7 m−Ωv+( 1+Ω m/2)(1 +1 70Ωv)/bracketrightbigg−1 (19.75) is an accurate ﬁt for models with matter plus cosmological constant. The alternative perturbation mode is isocurvature: only the equationof state changes, and the total density is initially unperturbed. These modes perturb the total entropy density, and thus induce additional large-scale CMB anisotropies [64]. Although the character of perturbations in the simplest inﬂationary theories are purely adiabatic, correlated adiabatic and isocurvature modes are predictedin many models; the simplest example is the curvaton, which is a scalar ﬁeld that decays to yield a perturbed radiation density. If the matter content already exists at this time, the overall perturbationﬁeld will have a signiﬁcant isocurvature component. Such a prediction is inconsistent with current CMB data [65], and most analyses of CMB and LSS data assume the adiabatic case to hold exactly. Linear evolution preserves th e shape of the power spectrum. However, a variety of processes mean that growth actually depends onthe matter content: (1) Pressure opposes gravity eﬀect ively for wavelengths below the horizon length while the Universe is radiation dominated. The comoving horizon size at z eqis therefore an important scale: DH(zeq)=2(√ 2−1) (Ωmzeq)1/2H0=16.0 Ωmh2Mpc. (19.76) (2) At early times, dark matter particles will undergo free streaming at the speed of light, and so erase all scales up to the horizon—a process that only ceases when the particles go nonrelativistic. Forlight massive neutrinos, this happens at z eq; all structure up to the horizon-scale power-spectrum b reak is in fact erased. Hot(cold) dark matter models are thus sometimes dubbed large(small)-scaledamping models. (3) A further important scale arises where photon diﬀusion can erase perturbations in the matter–radiation ﬂuid; this process is named Silk damping. The overall eﬀect is encapsulated in the transfer function, which gives the ratio of the late-time amplitude of a mode to its initial value (see Fig. 19.4). The overall power spectrum is thus the primordialpower-law, times the square of the transfer function: P(k)∝k nT2 k. (19.77) The most generic power-law index is n= 1: the ‘Zeldovich’ or ‘scale-invariant’ spectrum. Inﬂati onary models tend to predict a small ‘tilt:’|n−1|<∼0.03 [13,14]. On the assumption that the dark matter is cold, the power spectrum then depends on 5 parameters: n,h, Ωb,Ωcdm(≡Ωm−Ωb) and an overall amplitude. The latter is often speciﬁed as σ8, the linear-theory fracti onal rms in density when a spherical ﬁlter of radius 8 h−1Mpc is applied in linear theory. This scale can be probed directly via weak gravitational lensing, and also via its eﬀect on the abundance of rich galaxy clusters. The favored value is approximately [66,67,22] σ8/similarequal(0.76±6%)(Ω m/0.24)−0.5. (19.78) A direct measure of mass inhomogeneity is valuable, since the galaxies inevitably are biased with respect to the mass. This means that theFigure 19.4: A plot of transfer functions for various models. For adiabatic models, Tk→1a ts m a l l k, whereas the opposite is true for isocurvature models. For dark-matter models, thecharacteristic wavenumber scales proportional to Ω mh2.T h e scaling for baryonic models does not obey this exactly; the plotted cases correspond to Ω m=1 ,h=0.5. fractional ﬂuctuations in galaxy number, δn/n, may diﬀer from the mass ﬂuctuations, δρ/ρ. It is commonly assumed that the two ﬁelds obey some proportionality on large scales where the ﬂuctuations are small, δn/n=bδρ/ρ, but even this is not guaranteed [68]. The main shape of the transfer function is a break around the horizon scale at zeq, which depends just on Ω mhwhen wavenumbers are measured in observable units ( hMpc−1). For reasonable baryon content, weak oscillations in the transfer function are also expected, and these BAOs (Baryon Acoustic Oscillations) have been clearly detected [69]. As well as directly measuring the baryon fraction, the scale of the oscillations directly measures the acoustic horizon at decoupling; this can be used as an additional standard ruler forcosmological tests, and the BAO method is likely to be important in future large galaxy surveys. Overall, current power-spectrum data [70,71,72] favor Ω mh/similarequal0.20 and a baryon fraction of about 0.15 forn= 1 (see Fig. 19.5). In principle, accurate data over a wide range of kcould determine both Ω handn, but in practice there is a strong degeneracy between these. In order to constrain nitself, it is necessary to examine data on anisotropies in the CMB. 19.4.6. CMB anisotropies : The CMB has a clear dipole anisotropy, of magnitude 1 .23×10−3. This is interpreted as being due to the Earth’s motion, which isequivalent to a peculiar velocity for the Milky Way of v MW/similarequal600 kms−1towards ( /lscript,b)/similarequal(270◦,30◦). (19.79) All higher-order multipole moments of the CMB are however much smaller (of order 10−5), and interpreted as signatures of density ﬂuctuations at last scattering ( /similarequal1100). To analyze these, the sky is expanded in spherical harmonics as explained in the review on CBR–Sec. 23 of this Review . The dimensionless power per ln kor ‘bandpower’ for the CMB is deﬁned as T2(/lscript)=/lscript(/lscript+1 ) 2πC/lscript. (19.80) This function encodes information from the three distinct mechanisms that cause CMB anisotropies: (1) Gravitational (Sachs–Wolfe) perturbations. Photons from high- density regions at last scattering have to climb out of potential wells, and are thus redshifted. (2) Intrinsic (adiabatic) perturbations. In high-density regions, the coupling of matter and radiation can compress the radiation also, g i v i n gah i g h e rt e m p e r a t u r e . 226 19. Big-Bang cosmology Figure 19.5: The galaxy power spectrum from the 2dFGRS, shown in dimensionless form, ∆2(k)∝k3P(k). The solid points with error bars show the power estimate. The window functioncorrelates the results at diﬀerent kvalues, and also distorts the large-scale shape of the power spectrum An approximate correction for the latter eﬀect has been applied. The solid and dashed lines show various CDM models, all assuming n=1 . For the case with non-negligible baryon content, a big-bangnucleosynthesis value of Ω bh2=0.02 is assumed, together with h=0.7. A good ﬁt is clearly obtained for Ω mh/similarequal0.2. Color version at end of book. (3) Velocity (Doppler) perturbations. The plasma has a non-zero velocity at recombination, which leads to Doppler shifts in frequency and hence shifts in brightness temperature. Because the potential ﬂuctuations obey Poisson’s equation, ∇2Φ= 4πGρδ, and the velocity ﬁeld satisﬁes the continuity equation ∇·u=−˙δ, the resulting diﬀerent powers of kensure that the Sachs-Wolfe eﬀect dominates on large scales and adiabatic eﬀects on small scales. The relation between angle and comoving distance on the last- scattering sphere requires the comoving angular-diameter distance to the last-scattering sphere; beca use of its high redshift, this is eﬀectively identical to the horizon size at the present epoch, DH: DH=2 ΩmH0(Ωv=0 ) DH/similarequal2 Ω0.4mH0(ﬂat : Ω m+Ωv=1 ).(19.81) These relations show how the CMB is s trongly sensitive to curvature: the horizon length at last scattering is ∝1/√ Ωm, so that this subtends an angle that is virtually independent of Ω mfor a ﬂat model. Observations of a peak in the CMB p ower spectrum at relatively large scales ( /lscript/similarequal225) are thus strongly inconsistent with zero-Λ models with low density: current CMB data require Ω m+Ωv=1.011±0.012 [22]. (See e.g., Fig. 19.2). In addition to curvature, the CMB encodes information about several other key cosmological parameters. Within the compass of simple adiabatic CDM models, there are 9 of these: ωc,ωb,Ωt,h ,τ ,n s,nt,r ,Q. (19.82) The symbol ωdenotes the physical density, Ω h2:t h et r a n s f e r function depends only on the densities of CDM ( ωc) and baryons (ωb). Transcribing the power spectrum at last scattering into an angular power spectrum brings i n the total density parameter (Ωt≡Ωm+Ωv=Ωc+Ωb+Ωv)a n d h: there is an exact geometrical degeneracy [73] between these t hat keeps the angular-diameter distance to last scattering invariant, so that models with substantial spatial curvature and large vacuum energy cannot be ruled out without prior knowledge of the Hubble parameter. Alternatively, the CMB alone cannot measure the Hubble parameter.The other main parameter deg eneracy involves the tensor contribution to the CMB anisotropies. These are important at large scales (up to the horizon scales); for smaller scales, only scalar ﬂuctuations (density perturbations) are important. Each of thesecomponents is characterized by a spectral index, n,a n dar a t i o between the power spectra of tensors and scalars ( r). Finally, the overall amplitude of the spectrum must be speciﬁed ( Q), together with the optical depth to Compton scatte ring owing to recent reionization (τ). The tensor degeneracy opera tes as follows: the main eﬀect of adding a large tensor contribution is to reduce the contrast between low/lscriptand the peak at /lscript/similarequal225 (because the tensor spectrum has no acoustic component). The required height of the peak can berecovered by increasing n sto increase the small-scale power in the scalar component; this in turn over-predicts the power at /lscript∼1000, but this eﬀect can be counteracted by raising the baryon density [74]. In order to break this degeneracy, additional data are required. For example, an excellent ﬁt to the CMB data is obtained with ascalar-only model with zero curvature and ω b=0.0223, ωc=0.105, h=0.73,ns=0.96 [22]. However, this is indistinguishable from a model where tensors dominate at /lscript<∼100, if we raise ωbto 0.03 and nsto 1.2. This baryon density is too high for nucleosynthesis, which disfavors the high-tensor solution [75]. The reason the tensor component is introduced, and why it is so important, is that it is the only non-generic prediction of inﬂation.Slow-roll models of inﬂation involve two dimensionless parameters: /epsilon1≡M 2 P 16π(V/prime/V)2η≡M2 P 8π(V/prime/prime/V), (19.83) where Vis the inﬂaton potential, and dashes denote derivatives with respect to the inﬂation ﬁeld. In terms of these, the tensor-to-scalar ratio is r/similarequal12/epsilon1, and the spectral indices are ns=1−6/epsilon1+2η andnt=−2/epsilon1. The natural expectation of inﬂation is that the quasi-exponential phase ends once the slow-roll parameters become signiﬁcantly non-zero, so that both ns/negationslash= 1 and a signiﬁcant tensor component are expected. These prediction can be avoided in some models, but it is undeniable that observation of such features wouldbe a great triumph for inﬂation. 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Big-Bang nucleosynthesis 20. BIG-BANG NUCLEOSYNTHESIS Revised October 2007 by B.D. Fields (Univ. of Illinois) and S. Sarkar (Univ. of Oxford). Big-bang nucleosynthesis (BBN) o ﬀers the deepest reliable probe of the early universe, being based on well-understood Standard Model physics [1–4]. Predictions of the abundances of the light elements, D, 3He,4He, and7Li, synthesized at the end of the “ﬁrst three minutes,” are in good overall agreement with the primordial abundances inferred from observational data, thus validating the standard hot big-bang cosmology (see [5] for a review). This is particularly impressive given that these abundances span nine orders of magnitude — from 4He/H∼0.08 down to7Li/H∼10−10(ratios by number). Thus BBN provides powerful constraints on possible deviations from the standard cosmology [2], and on new physics beyond the Standard Model [3]. 20.1. Theory The synthesis of the light elements is sensitive to physical conditions in the early radiation-dominated era at temperatures T<∼1M e V , corresponding to an age t>∼1 s. At higher temperatures, weak interactions were in thermal equilibrium, thus ﬁxing the ratio ofthe neutron and proton number densities to be n/p=e −Q/T, where Q=1.293 MeV is the neutron-proton mass diﬀerence. As the temperature dropped, the neutron-proton inter-conversion rate, Γ n↔p∼G2 FT5, fell faster than the Hubble expansion rate, H∼√ g∗GNT2,w h e r e g∗counts the number of relativistic particle species determining the energy density in radiation. This resulted in departure from chemical equilibrium (“freeze-out”) at Tfr∼(g∗GN/G4 F)1/6/similarequal1 MeV. The neutron fraction at this time, n/p=e−Q/Tfr/similarequal1/6, is thus sensitive to every known physical interaction, since Qis determined by both stro ng and electromagnetic interactions while Tfrdepends on the weak as well as gravitational interactions. Moreover, the sensitivity to the Hubble expansion rateaﬀords a probe of e.g.,the number of relativistic neutrino species [6]. After freeze-out, the neutrons were free to β-decay so the neutron fraction dropped to /similarequal1/7 by the time nuclear reactions began. A simpliﬁed analytic model of freeze-out yields the n/pr a t i ot oa n accuracy of ∼1% [7,8]. The rates of these reactions de pend on the density of baryons (strictly speaking, nucleons), which is usually expressed normalized to the relic blackbody photon density as η≡n B/nγ. As we shall see, all the light-element abundances can be explained with η10≡η×1010 in the range 4 .7–6.5 (95% CL). With nγﬁxed by the present CMB temperature 2.725 K (see Cosmic Microwave Background review),this can be stated as the allowed range for the baryon mass density today, ρ B=( 3.2–4.5)×10−31gcm−3, or as the baryonic fraction of the critical density, Ω B=ρB/ρcrit/similarequalη10h−2/274 = (0 .017–0 .024)h−2, where h≡H0/100 kms−1Mpc−1=0.72±0.08 is the present Hubble parameter (see Cosmological Parameters review). The nucleosynthesis chain begins with the formation of deuterium in the process p(n,γ)D. However, photo-dissociation by the high number density of photons delays production of deuterium (and other complex nuclei) well after Tdrops below the binding energy of deuterium, ∆D=2.23 MeV. The quantity η−1e−∆D/T,i.e.,the number of photons per baryon above the deuterium photo-dissociationthreshold, falls below unity at T/similarequal0.1 MeV; nuclei can then begin to form without being immediately photo-dissociated again. Only 2-body reactions, such as D( p,γ) 3He,3He(D,p)4He, are important because the density has become rather low by this time. Nearly all the surviving neutrons when nucleosynthesis begins end up bound in the most stable light element4He. Heavier nuclei do not form in any signiﬁcant quantity both because of the absence of stable nuclei with mass number 5 or 8 (which impedes nucleosynthesis vian 4He,p4He or4He4He reactions), and the large Coulomb barriers for reactions such as T(4He,γ)7Li and3He(4He,γ)7Be. Hence the primordial mass fraction of4He, conventionally referred to as Yp,c a n be estimated by the simple counting argument Yp=2(n/p) 1+n/p/similarequal0.25. (20.1) There is little sensitivity here to the actual nuclear reaction rates, which are, however, important in determining the other “left-over”abundances: D and3He at the level of a few times 10−5by number relative to H, and7Li/H at the level of about 10−10(when η10 is in the range 1–10). These values can be understood in terms of approximate analytic arguments [8,9]. The experimental parametermost important in determining Y pis the neutron lifetime, τn,w h i c h normalizes (the inverse of) Γ n↔p. The experimental uncertainty in τnused to be a source of concern, but has recently been reduced substantially: τn= 885 .7±0.8s( s e e NBaryons Listing). The elemental abundances are calculated using an updated version [10] of the Wagoner code [1]; other modern versions [11] are publicly available [12]. Results appear in Fig. 20.1 as a function of η10. The4He curve includes small corrections due to radiative processes at zero and ﬁnite temperatures [13], non-equilibrium neutrino heating during e±annihilation [14], and ﬁnite nucleon mass eﬀects [15]; the range reﬂects primarily the 2 σuncertainty in the neutron lifetime. The spread in the curves for D,3He, and7Li corresponds to the 2σuncertainties in nuclear cross s ections, as estimated by Monte Carlo methods [16–17]. The input nuclear data have been carefully reassessed [10, 18-21], leading to improved precision in the abundance predictions. Polynomial ﬁts to the predicted abundances and the error correlation matrix have been given [17,22]. The boxes in Fig. 20.1 show the observationally inferred primordial abundances with theirassociated statistical and systemat ic uncertainties, as discussed below. 3He/H p4He 23 4 5 6 7 8 9 10 10.01 0.02 0.03 0.005 CMBBBN Baryon-to-photon ratio η × 10−10Baryon density ΩBh2 D___ H0.24 0.230.250.260.27 10−410−3 10−5 10−9 10−1025 7Li/H pYp D/H p Figure 20.1: The abundances of4He, D,3He, and7Li as predicted by the standard model of big-bang nucleosynthesis — the bands show the 95% CL range. Boxes indicate the observed light element abundances (smaller boxes: ±2σstatistical errors; larger boxes: ±2σstatistical andsystematic errors). The narrow vertical band indicates the CMB measure of the cosmic baryon density, while the wider band indicates the BBN concordancerange (both at 95% CL). Color version at end of book. 20.2. Light Element Abundances BBN theory predicts the universal abundances of D,3He,4He, and 7Li, which are essentially determined by t∼180 s. Abundances are, 20. Big-Bang nucleosynthesis 229 however, observed at much later epochs, after stellar nucleosynthesis has commenced. The ejected remain s of this stellar processing can alter the light element abundances from their primordial values, but also produce heavy elements su ch as C, N, O, and Fe (“metals”). Thus, one seeks astrophysical sites with low metal abundances, in order to measure light element abundances which are closer to primordial. For all of the light elements, systematic errors are an important, and often dominant, limitation to the precision with which primordial abundances can be inferred. In recent years, high-resolution sp ectra have revealed the presence of D in high-redshift, low-metallicity quasar absorption systems (QAS), via its isotope-shifted Lyman- αabsorption [23–28]. It is believed that there are no astrophysical sources of deuterium [29], so any detection provides a lower limit to primordial D/H, and thus an upper limit on η; for example, the local interstellar value of D/H|p=( 1.56±0.04)×10−5[30] requires η10≤9. Recent observations ﬁnd an unexpected scatter of a factor of ∼2 [31], as well as correlations with heavy element abudances which, suggest interstellar D may suﬀer stellar processing (astration), but also partly reside in dust particles which evade gas-phase observations. This issupported by a measurement in the lower halo [32] which indicates that the Galactic D abundance has been reduced by a factor of only 1 .12±0.13 since its formation. For the high-redshift systems, conventional models of galactic nucleosynthesis (chemical evolution) do not predict either of these eﬀects for D/H [33]. The observed extragalactic D values are bracketed by the non- detection of D in a high-redshift system, D /H| p<6.7×10−5at 1σ[34], and low values in some (damped Lyman- α) systems [24,25]. Averaging the six most precise observations of deuterium in QAS gives D/H=( 2 .84±0.14)×10−5, where the error is statistical only [23,27]. However, there remains concern ove r systematic errors, the dispersion between the values being much larger than is expected from the individual measurement errors ( χ2=1 8.1f o rν= 5 d.o.f.). Increasing the error by a factor/radicalbig χ2/νgives, as shown on Fig. 20.1: D/H|p=( 2.84±0.26)×10−5. (20.2) We observe4He in clouds of ionized hydrogen (H IIregions), the most metal-poor of which are in dwarf galaxies. There is now a large body of data on4He and CNO in these systems [35]. These data conﬁrm that the small stellar contribution to helium is positively correlated with metal production. Extrapolating to zero metallicity gives the primordial4He abundance [36] Yp=0.249±0.009. (20.3) Here the latter error is a careful (and signiﬁcantly enlarged) estimate of the systematic uncertainties which dominate, and is based on the scatter in diﬀerent analyses of the physical properties of the H II regions [35,36]. Other recent extrapolations to zero metallicity giveY p=0.2472±0.0012 or 0 .2516±0.0011 depending on which set of He I emissivities are used [37], and Yp=0.2477±0.0029 [38]. These are consistent (given the systematic errors) with the above estimate [36], which appears in Fig. 20.1. The systems best suited for Li observations are metal-poor stars in the spheroid (Pop II) of our Galaxy, which have metallicities going down to at least 10−4,a n dp e r h a p s1 0−5of the Solar value [39]. Observations have long shown [40–44] that Li does not vary signiﬁcantly in Pop IIstars with metallicities <∼1/30 of Solar — the “Spite plateau” [40]. Precision data suggest asmall but signiﬁcant correlation between Li and Fe [41], which can be understood as the result of Li production from Galactic cosmic rays [42]. Extrapolating to zero metallicity, one arrives at aprimordial value Li /H| p=( 1.23±0.06)×10−10[43]. One systematic error stems from the diﬀerences in techniques to determine the physical parameters ( e.g., the temperature) of the stellar atmosphere in which the Li absorption line is formed. Alternative analyses, using methods that give systematically higher temperatures, yield Li/H|p=( 2.19±0.28)×10−10[44], Li /H|p=( 2.34±0.32)×10−10[45], and Li /H|p=( 1.26±0.26)×10−10[46]; the diﬀerence with [43] indicates a systematic un certainty of a factor of ∼2. Moreover, itis possible that the Li in Pop IIstars has been partially destroyed, due to mixing of the outer layers with the hotter interior [47]. Such processes can be constrained by the absence of signiﬁcant scatter in Li-Fe [41], and by observations of the fragile isotope6Li [42]. Nevertheless, depletion by a factor as large as ∼1.8 is possible [48]. Including these systematics, we estimate a primordial Li range, as shown in Fig. 20.1: Li/H|p=( 1.7±0.02+1.1 −0)×10−10. (20.4) Stellar determination of Li abundances typically sum over both stable isotopes6Li and7Li. Recent high-precisi on measurements are sensitive to the tiny isotopic shift in Li absorption (which manifests itself in the shape of the blended, thermally broadened line) andindicate 6Li/7Li≤0.15 [49]. This conﬁrms that7Li is dominant, but surprisingly there is indication of a6Li plateau (analogous to the 7Li plateau) which suggests a signiﬁcant primordial6Li abundance. Caution must however be exercise d since convective motions in the star can generate similar asymmetries in the line shape, hence thededuced 6Li abundance is presently best interpreted as an upper limit [50]. Turning to3He, the only data available are from the Solar system and (high-metallicity) H IIregions in our Galaxy [51]. This makes inference of the primordial abundance diﬃcult, a problem compounded by the fact that stellar nucleosynthesis models for3He are in conﬂict with observations [52]. Consequently, it is no longer appropriate to use3He as a cosmological probe; instead, one might hope to turn the problem around and constrain stellar astrophysics using the predictedprimordial 3He abundance [53]. 20.3. Concordance, Dark Matter, and the CMB We now use the observed light element abundances to assess the theory. We ﬁrst consider standard BBN, which is based on Standard Model physics alone, so Nν= 3 and the only free parameter is the baryon-to-photon ratio η. (The implications of BBN for physics beyond the Standard Model will be considered below, §4). Thus, any abundance measurement determines η, while additional measurements overconstrain the theory and thereby provide a consistency check. First we note that the overlap in the ηranges spanned by the larger boxes in Fig. 20.1 indicates overall concordance. More quantitatively, when we account for theoretical uncer tainties as well as the statistical and systematic errors in observatio ns, there is acceptable agreement among the abundances when 4.7≤η10≤6.5 (95% CL) . (20.5) However, the agreement is much les s satisfactory if we use only the quoted statistical errors in the obs ervations. In particular, as seen in Fig. 20.1, D and4He are consistent with each other, but favor a value of ηwhich is higher by a factor of at least 2, and by at least ∼2σfrom that indicated by the7Li abundance determined in stars. Furthermore, if the6Li plateau [49] reﬂects a primordial component, it is∼1000 times that expected in standard BBN [54]; both these “lithium problems” may indicate new physics (see below). Even so, the overall concordan ce is remarkable: using well- established microphysics we have extrapolated back to an age of ∼1s to correctly predict light element abundances spanning 9 orders ofmagnitude. This is a major succes s for the standard cosmology, and inspires conﬁdence in extrapolation back to still earlier times. This concordance provides a measure of the baryon content 0.017≤Ω Bh2≤0.024 (95% CL) , (20.6) a result that plays a key role in our understanding of the matter budget of the universe. First we note that Ω B/lessmuch1,i.e.,b a r y o n s cannot close the universe [55]. Furthermore, the cosmic density of (optically) luminous matter is Ω lum/similarequal0.0024h−1[56], so that ΩB/greatermuchΩlum: most baryons are optically dark, probably in the form of a∼106K X-ray emitting intergalactic medium [57]. Finally, given that Ω M∼0.3 (see Dark Matter and Cosmological Parameters 230 20. Big-Bang nucleosynthesis reviews), we infer that most matter in the universe is not only dark, but also takes some non-baryonic (more precisely, non-nucleonic) form. The BBN prediction for the cosmic baryon density can be tested through precision observations of CMB temperature ﬂuctuations (see Cosmic Microwave Background review). One can determine ηfrom the amplitudes of the acoustic peaks in the CMB angular power spectrum [58], making it possible to compare two measures of ηusing very diﬀerent physics, at two widely separated epochs. In the standardcosmology, there is no change in ηbetween BBN and CMB decoupling, thus, a comparison of η BBNandηCMBis a key test. Agreement would endorse the standard picture while disagreement could point to new physics during/between the BBN and CMB epochs. The release of the WMAP results was a landmark event in this test of BBN. As with other cosmological parameter determinations from CMB data, the derived ηCMBdepends on the adopted priors [59], in particular the form assumed for the power spectrum of primordial density ﬂuctuations. If this is taken to be a scale-free power-law,the three-year WMAP data implies Ω Bh2=0.0223±0.0007 or η10=6.11±0.19 [60] as shown in Fig. 20.1. Other assumptions for the shape of the power spectrum can lead to baryon densities as lowas Ω Bh2=0.0175±0.0007 [61]. Thus, outstanding uncertainties regarding priors are a source of systematic error which presently exceeds the statistical error in the prediction for η. It is remarkable that the CMB estimate of the baryon density is consistent with the BBN range quoted in Eq. (20 .6), and in very good agreement with the value inf erred from recent high-redshift D/H measurements [26] and4He determinations; together these observations span diverse environments from redshifts z= 1000 to the present. However,7Li is at best marginally consistent with the CMB (and with D), given the error budgets we have quoted. The question then becomes more pressing as to whether this mismatch comes from systematic errors in the observed abundances, and/or uncertainties instellar astrophysics, or whether there might be new physics at work. Inhomogeneous nucleosynthesis can alter abundances for a given η BBN, but will overproduce7Li [62]. While entropy generation by some non-standard process could have decreased ηbetween the BBN era and CMB decoupling, however the lack of spectral distortions in the CMB rules out any signiﬁcant energy injection upto a redshift z∼107[63]. Bearing in mind the importance of priors, the promise of precision determinations of the baryon density using the CMB motivates using this value as an input to BBN calculations. Within the context of the Standard Model, BBN then becomes a zero-parameter theory, and the light element abundances are completely determined to within theuncertainties in η CMBand the BBN theoretical errors. Comparison with the observed abundances then can be used to test the astrophysics of post-BBN light element evolution [64]. Alternatively, one canconsider possible physics beyond the Standard Model ( e.g.,w h i c h might change the expansion rate during BBN) and then use all of the abundances to test such models; this is the subject of our ﬁnal section. 20.4. Beyond the Standard Model Given the simple physics underlying BBN, it is remarkable that it still provides the most eﬀective test for the cosmological viability of ideas concerning physics beyond the Standard Model. Althoughbaryogenesis and inﬂation must have occurred at higher temperatures in the early universe, we do not as yet have ‘standard models’ for these, so BBN still marks the boundary between the established andthe speculative in big bang cosmology. It might appear possible to push the boundary back to the quark-hadron transition at T∼Λ QCD or electroweak symmetry breaking at T∼1/√ GF; however, so far no observable relics of these epochs have been identiﬁed, either theoretically or observationally. Thus, although the Standard Modelprovides a precise description o f physics up to the Fermi scale, cosmology cannot be traced in detail before the BBN era. Limits on particle physics beyond the Standard Model come mainly from the observational bounds on the 4He abundance. This is proportional to the n/pratio which is determined when the weak-interaction rates fall behind the Hubble expansion rate at Tfr∼1 MeV. The presence of additional neutrino ﬂavors (or ofany other relativistic species) at this time increases g∗, hence the expansion rate, leading to a larger value of Tfr,n/p, and therefore Yp[6,65]. In the Standard Model, the number of relativistic particle species at 1 MeV is g∗=5.5+7 4Nν, where 5.5 accounts for photons ande±,a n d Nνis the number of (nearly massless) neutrino ﬂavors (see Big Bang Cosmology review). The helium curves in Fig. 20.1 were computed taking Nν= 3; the computed abundance scales as ∆YBBN/similarequal0.013∆Nν[7]. Clearly the central value for Nνfrom BBN will depend on η, which is independently determined (with weaker sensitivity to Nν) by the adopted D or7Li abundance. For example, if the best value for the observed primordial4He abundance is 0.249, then, for η10∼6, the central value for Nνis very close to 3. This limit depends sensitively on the adopted light element abundances,particularly Y BBN. A maximum likelihood analysis on ηandNν b a s e do nt h ea b o v e4He and D abundances ﬁnds the (correlated) 95% CL ranges to be 4 .9<η10<7.1a n d1 .8<N ν<4.5 [66]. Similar results were obtained in another study [67] which presented a simpler method [12] to extract such bounds based on χ2statistics, given a set of input abundances. Using the CMB determination of η improves the constraints: with a ‘low’4He,Nν= 3 is barely allowed at 2σ[68], but using the4He (and D) abundance quoted above gives 5.66<η10<6.58 (Ω Bh2=0.0226±0.0017) and Nν=3.24±1.2a t 95% CL [66]. Just as one can use the measured helium abundance to place limits ong∗[65], any changes in the strong, weak, electromagnetic, or gravitational coupling constants, arising e.g., from the dynamics of new dimensions, can be similarly constrained [69], as can be any speed-up of the expansion rate in e.g. s calar-tensor theories of gravity [70]. The limits on Nνcan be translated into limits on other types of particles or particle masses that would aﬀect the expansion rate of the Universe during nucleosynthesis. For example, consider‘sterile’ neutrinos with only right-handed interactions of strength G R<G F. Such particles would decouple at higher temperature than (left-handed) neutrinos, so their number density ( ∝T3)r e l a t i v et o neutrinos would be reduced by any subsequent entropy release, e.g., due to annihilations of massive particles that become non-relativisticin between the two decoupling tempe ratures. Thus (relativistic) particles with less than full strength weak interactions contribute less to the energy density than particles that remain in equilibriumup to the time of nucleosynthesis [71]. If we impose N ν<4a sa n illustrative constraint, then the three right-handed neutrinos must have a temperature 3( TνR/TνL)4<1. Since the temperature of the decoupled νR’s is determined by entropy conservation (see Big Bang Cosmology review), TνR/TνL=[ ( 4 3 /4)/g∗(Td)]1/3<0.76, where Td is the decoupling temperature of the νR’s. This requires g∗(Td)>24, so decoupling must have occurred at Td>140 MeV. The decoupling temperature is related to GRthrough ( GR/GF)2∼(Td/3M e V )−3, where 3 MeV is the decoupling temperature for νLs. This yields a limit GR<∼10−2GF. The above argument sets lower limits on the masses of new Z/primegauge bosons in superstring models [72], or in extended technicolor models [73] to which such right-handed neutrinos would be coupled. Similarly a Dirac magnetic moment for neutrinos, which would allow the right-handed states to be produced through scatteringand thus increase g ∗, can be signiﬁcantly constrained [74], as can any new interactions for neutrinos which have a similar eﬀect [75]. Right- handed states can be populated directly by helicity-ﬂip scattering ifthe neutrino mass is large enough, and this was used to used to infer a bound of m ντ<∼1M e Vt a k i n g Nν<4 [76]. If there is mixing between active and sterile neutrinos then the eﬀect on BBN is more complicated [77]. The limit on the expansion rate during BBN can also be translated into bounds on the mass/lifetime of non-relativistic particles which decay during BBN. This results in an even faster speed-up rate, and typically also change the entropy [78]. If the decays includeStandard Model particles, the resulting electromagnetic [79–80] and/or hadronic [81] cascades can strongl y perturb the light elements, which leads to even stronger constraints. Such arguments were applied to rule out a MeV mass ν τ, which decays during nucleosynthesis [82]. Such arguments have proved very eﬀective in constraining 20. Big-Bang nucleosynthesis 231 supersymmetry. For example, if the gravitino is very light and contributes to g∗, the illustrative BBN limit Nν<4r e q u i r e si t s mass to exceed ∼1 eV [83]. Alternatively, much recent interest has focussed on the case in which the next-to-lightest supersymmetricparticle is metastable and decays during or after BBN. The constraints on unstable particles discussed above imply stringent bounds on the allowed abundance of such particles [81]; if the metastable particle is charged ( e.g., the stau), then it is possible for it to form atom-like electromagnetic bound states with nuclei, and the resulting impact on light elements can be quite complex [84]. Such decays can destroy 7Li and/or produce6Li, leading to a possible supersymmetric solution to the Li problems noted above [85]( seehowever [86]) . In addition, these models impose powerful constraints on supersymmetric inﬂationary cosmology [80–81]. These can be evaded only if the gravitino is ma ssive enough to decay before BBN, i.e.,m 3/2>∼50 TeV [87], which would be unnatural, or if it is in fact the LSP and thus stable [80,88]. Similar constraints apply to moduli – very weakly coupled ﬁelds in string theory which obtain an electroweak-scale mass from supersymmetry breaking [89]. Finally, we mention that BBN places powerful constraints on the recently suggested possibility that there are new large dimensions in nature, perhaps enabling the scale of quantum gravity to be as low as the electroweak scale [90]. Thus, Standard Model ﬁelds may be localized on a ‘brane,’ while gravity alone propagates in the ‘bulk.’ Ithas been further noted that the new dimensions may be non-compact, even inﬁnite [91], and the cosmology of such models has attracted considerable attention. The expansion rate in the early universe canbe signiﬁcantly modiﬁed so BBN is able to set interesting constraints on such possibilities [92]. References: 1. R.V. 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Jedamzik et al.,J .C o s m o .A s t r o p a r t .P h y s . 07, 007 (2006). 86. J. Ellis et al., Phys. Lett. B619 , 30 (2005). 87. S. Weinberg, Phys. Rev. Lett. 48, 1303 (1979). 88. M. Bolz et al.,N u c l .P h y s . B606 , 518 (2001). 89. G. Coughlan et al., Phys. Lett. B131 , 59 (1983). 90. N. Arkani-Hamed et al.,P h y s .R e v . D59, 086004 (1999). 91. L. Randall and R. Sundrum, Phys. Rev. Lett. 83, 3370 (1999). 92. J.M. Cline et al., Phys. Rev. Lett. 83, 4245 (1999); P. Binetruy et al., Phys. Lett. B477 , 285 (2000). 232 21. The Cosmological Parameters 21. THE COSMOLOGICAL PARAMETERS Updated September 2007, by O. Lahav (University College London) and A.R. Liddle (University of Sussex). 21.1. Parametrizing the Universe Rapid advances in observational cosmology are leading to the establishment of the ﬁrst precision cosmological model, with many of the key cosmological par ameters determined to one or two signiﬁcant ﬁgure accuracy. Particu larly prominent are measurements of cosmic microwave anisotropies, led by the three-year results from theWilkinson Microwave Anisotropy Probe (WMAP) [1,2]. Howeverthe most accurate model of the Univ erse requires consideration of a wide range of diﬀerent types of observation, with complementaryprobes providing consistency checks , lifting parameter degeneracies, and enabling the strongest constraints to be placed. The term ‘cosmological parameters’ is forever increasing in its scope, and nowadays includes the parametrization of some functions, as wellas simple numbers describing properties of the Universe. The originalusage referred to the parameters describing the global dynamics ofthe Universe, such as its expansion rate and curvature. Also now ofgreat interest is how the matter budget of the Universe is built upfrom its constituents: baryons, photons, neutrinos, dark matter, anddark energy. We need to describe th en a t u r eo fp e r t u r b a t i o n si nt h e Universe, through global statistical descriptions such as the matterand radiation power spectra. There may also be parameters describing the physical state of the Universe, such as the ionization fraction as afunction of time during the era since decoupling. Typical comparisonsof cosmological models with obser vational data now feature between ﬁve and ten parameters. 21.1.1. The global description of the Universe : Ordinarily, the Universe is taken to be a perturbed Robertson– Walker space-time with dynamics go verned by Einstein’s equations. This is described in detail by Olive and Peacock in this volume. Usingthe density parameters Ω ifor the various matter species and Ω Λfor the cosmological constant, the Friedmann equation can be written /summationdisplay iΩi+ΩΛ=k R2H2, (21.1) where the sum is over all the diﬀerent species of matter in the Universe. This equation applies at any epoch, but later in this articlewe will use the symbols Ω iand Ω Λto refer to the present values. A typical collection would be baryons, photons, neutrinos, and darkmatter (given charge neutrality, th e electron density is guaranteed to be too small to be worth considering separately). The complete present state of the homogeneous Universe can be described by giving the present values of all the density parametersand the present Hubble parameter h. These also allow us to track the history of the Universe back in time, at least until an epochwhere interactions allow interchan ges between the densities of the diﬀerent species, which is believed to have last happened at neutrino decoupling shortly before nucleosynthesis. To probe further back intothe Universe’s history requires assumptions about particle interactions,and perhaps about the nature of physical laws themselves. 21.1.2. Neutrinos : The standard neutrino sector has three ﬂavors. For neutrinos of mass in the range 5 ×10 −4eV to 1 MeV, the density parameter in neutrinos is predicted to be Ωνh2=/summationtextmν 93 eV, (21.2) where the sum is over all families with mass in that range (higher masses need a more sophisticated calculation). We use units with c=1 throughout. Results on atmospheric and solar neutrino oscillations [3]imply non-zero mass-squared diﬀ erences between the three neutrino ﬂavors. These oscillation experiments cannot tell us the absoluteneutrino masses, but within the simple assumption of a mass hierarchysuggest a lower limit of Ω ν≈0.001 on the neutrino mass density parameter.For a total mass as small as 0 .1 eV, this could have a potentially observable eﬀect on the formation of structure, as neutrino free-streaming damps the growth of perturbations. Present cosmologicalobservations have shown no convincing evidence of any eﬀectsfrom either neutrino masses or an otherwise non-standard neutrinosector, and impose quite stringent limits, which we summarize inSection 21.3.4. Consequently, the standard assumption at presentis that the masses are too small to have a signiﬁcant cosmologicalimpact, but this may change in the near future. The cosmological eﬀect of neutrinos can also be modiﬁed if the neutrinos have decay channels, or if there is a large asymmetry in thelepton sector manifested as a diﬀerent number density of neutrinosversus anti-neutrinos. This latter eﬀect would need to be of orderunity to be signiﬁcant, rather than the 10 −9seen in the baryon sector, which may be in conﬂict with nucleosynthesis [4]. 21.1.3. Inﬂation and perturbations : A complete model of the Universe should include a description of deviations from homogeneity, at least in a statistical way. Indeed,some of the most powerful probes of the parameters described abovecome from the evolution of perturbations, so their study is naturallyintertwined in the determination of cosmological parameters. There are many diﬀerent notations used to describe the perturba- tions, both in terms of the quantity used to describe the perturbationsand the deﬁnition of the statistical measure. We use the dimensionlesspower spectrum ∆ 2as deﬁned in Olive and Peacock (also denoted Pin some of the literature). If the perturbations obey Gaussian statistics, the power spectrum provides a complete description of theirproperties. From a theoretical perspective, a useful quantity to describe the perturbations is the curvature perturbation R, which measures the spatial curvature of a comoving slicing of the space-time. A case of particular interest is the Harrison–Zel’dovich spectrum, which corresponds to a constant spectrum ∆ 2 R. More generally, one can approximate the spectrum by a power-law, writing ∆2 R(k)=∆2 R(k∗)/bracketleftbiggk k∗/bracketrightbiggn−1 , (21.3) where nis known as the spectral index, always deﬁned so that n= 1 for the Harrison–Zel’dovich spectrum, and k∗is an arbitrarily chosen scale. The initial spectrum, deﬁned at some early epoch ofthe Universe’s history, is usually taken to have a simple form such asthis power-law, and we will see that observations require nclose to one, which corresponds to the perturbations in the curvature beingindependent of scale. Subsequent evolution will modify the spectrumfrom its initial form. The simplest viable mechanism for generating the observed perturbations is the inﬂationary cosmology, which posits a period ofaccelerated expansion i n the Universe’s early stages [5]. It is a useful working hypothesis that this is the sole mechanism for generatingperturbations. Commonly, it is further assumed to be the simplestclass of inﬂationary model, where the dynamics are equivalent to thatof a single scalar ﬁeld φslowly rolling on a potential V(φ). One aim of cosmology is to verify that this simple picture can match observations,and to determine the properties of V(φ) from the observational data. Inﬂation generates perturbations through the ampliﬁcation of quantum ﬂuctuations, which are stretched to astrophysical scalesby the rapid expansion. The simpl est models generate two types, density perturbations which come from ﬂuctuations in the scalar ﬁeldand its corresponding scalar metric perturbation, and gravitationalwaves which are tensor metric ﬂuc tuations. The former experience gravitational instability and lead to structure formation, while thelatter can inﬂuence the cosmic microwave background anisotropies.Deﬁning slow-roll parameters, with primes indicating derivatives withrespect to the scalar ﬁeld, as /epsilon1=m 2 Pl 16π/parenleftbiggV/prime V/parenrightbigg2 ;η=m2 Pl 8πV/prime/prime V, (21.4) which should satisfy /epsilon1,|η|/lessmuch1, the spectra can be computed using the slow-roll approximation as ∆2 R(k)/similarequal8 3m4 PlV /epsilon1/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle k=aH; 21. The Cosmological Parameters 233 ∆2 grav(k)/similarequal128 3m4 PlV/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle k=aH. (21.5) In each case, the expressions on the right-hand side are to be evaluated when the scale kis equal to the Hubble radius during inﬂation. The symbol ‘ /similarequal’ indicates use of the slow-roll approximation, which is expected to be accurate to a few percent or better. From these expressions, we ca n compute the spectral indices n/similarequal1−6/epsilon1+2η;ngrav/similarequal−2/epsilon1. (21.6) Another useful quantity is the ratio of the two spectra, deﬁned by r≡∆2grav(k∗) ∆2 R(k∗). (21.7) The literature contains a number of deﬁnitions of r;t h i sc o n v e n t i o n matches that of recent versions o f CMBFAST [6] and that used by WMAP [8], while deﬁnitions based on the relative eﬀect on themicrowave background anisotropies typically diﬀer by tens of percent. We have r/similarequal16/epsilon1/similarequal−8n grav, (21.8) which is known as the consistency equation. In general, one could consider corrections to the power-law approximation, which we discuss later. However, for now we makethe working assumption that the spectra can be approximated bypower laws. The consistency equation shows that randn gravare not independent parameters, and so the simplest inﬂation models giveinitial conditions described by three parameters, usually taken as ∆ 2 R, n,a n d r, all to be evaluated at some scale k∗, usually the ‘statistical centre’ of the range explored by the data. Alternatively, one coulduse the parametrization V,/epsilon1,a n d η, all evaluated at a point on the putative inﬂationary potential. After the perturbations are created in the early Universe, they undergo a complex evolution up until the time they are observed in the present Universe. While the perturbations are small, this canbe accurately followed using a linear theory numerical code such asCMBFAST [6]. This works right up to the present for the cosmicmicrowave background, but for density perturbations on small scalesnon-linear evolution is important and can be addressed by a varietyof semi-analytical and numerical t echniques. However the analysis is made, the outcome of the evolution is in principle determined bythe cosmological model, and by the p arameters describing the initial perturbations, and hence ca n be used to determine them. Of particular interest are cosmic microwave background aniso- tropies. Both the total intensity and two independent polarization modes are predicted to have anisotropies. These can be described by the radiation angular power spectra C /lscriptas deﬁned in the article of Scott and Smoot in this volume, and again provide a completedescription if the density perturbations are Gaussian. 21.1.4. The standard cosmological model : We now have most of the ingredients in place to describe the cosmological model. Beyond those of the previous subsections, thereare two parameters which are essential — a measure of the ionizationstate of the Universe and the galaxy bias parameter. The Universe isknown to be highly ionized at low redshifts (otherwise radiation fromdistant quasars would be heavily absorbed in the ultra-violet), and theionized electrons can scatter micro wave photons altering the pattern of observed anisotropies. The most convenient parameter to describe this is the optical depth to scattering τ(i.e., the probability that a given photon scatters once); in the approximation of instantaneousand complete re-ionization, this could equivalently be described bythe redshift of re-ionization z ion. The bias parameter, described fully later, is needed to relate the observed galaxy power spectrum to thepredicted dark matter power spectrum. The basic set of cosmologicalparameters is therefore as shown in Table 21.1. The spatial curvaturedoes not appear in the list, because it can be determined from theother parameters using Eq. (21 .1). The total present matter density Ω m=Ωdm+Ωbis usually used in place of the dark matter density.Table 21.1: The basic set of cosmological parameters. We give values (with some additional rounding) as obtained usinga ﬁt of a ΛCDM cosmology with a p ower-law initial spectrum to WMAP3 data alone [2]. Tensors are assumed zero except in quoting a limit on them. We cannot stress too much that the exact values and uncertain ties depend on both the precise datasets used and the choice of parameters allowed to vary,and the eﬀects of varying some assumptions will be shown later in Table 21.2. Limits on the cosmological constant depend on whether the Universe is assumed ﬂat. The density perturbationamplitude is speciﬁed by the derived parameter σ 8. Uncertainties are one-sigma/68% conﬁdence unless otherwise stated. Parameter Symbol Value Hubble parameter h 0.73±0.03 Total matter density Ω m Ωmh2=0.128±0.008 Baryon density Ω bΩbh2=0.0223±0.0007 Cosmological constant Ω Λ See Ref. 2 Radiation density Ω r Ωrh2=2.47×10−5 Neutrino density Ω ν See Sec. 21.1.2 Density perturbation amplitude σ8 0.76±0.05 Density perturbation spectral index nn =0.958±0.016 Tensor to scalar ratio rr < 0.65 (95% conf) Ionization optical depth ττ =0.089±0.030 Bias parameter b See Sec. 21.3.4 Most attention to date has been on parameter estimation, where a set of parameters is chosen by hand and the aim is to constrain them.Interest has been growing towards the higher-level inference problemof model selection, which compares d iﬀerent choices of parameter sets. Bayesian inference oﬀers an attractive framework for cosmologicalmodel selection, setting a tension between model complexity andability to ﬁt the data. As described in Sec. 21.4, models based on these eleven parameters are able to give a good ﬁt to the complete set of high-quality dataavailable at present, and indeed some simpliﬁcation is possible.Observations are consistent with spatial ﬂatness, and indeed theinﬂation models so far described automatically generate negligiblespatial curvature, so we can set k= 0; the density parameters then must sum to one, and so one can be eliminated. The neutrino energy density is often not taken as an independent parameter. Provided the neutrino sector has the standard interactions, theneutrino energy density, while relativistic, can be related to thephoton density using thermal physics arguments, and it is currentlydiﬃcult to see the eﬀect of the neutrino mass, although observationsof large-scale structure have already placed interesting upper limits.This reduces the standard parameter set to nine. In addition, thereis no observational evidence for the existence of tensor perturbations(though the upper limits are quite weak), and so rcould be set to zero. Presently nis in a somewhat controversial position regarding whether it needs to be varied in a ﬁt, or can be set to the Harrison–Zel’dovichvalue n= 1. Parameter estimation [2] suggests n= 1 is ruled out at reasonable signiﬁcance, but Bayesi an model selection techniques [9] suggest the data is not conclusive. With nset to one, this leaves seven parameters, which is the smallest set that can usefully be comparedto the present cosmological dat a set. This model (usually with nkept as a parameter) is referred to by various names, including ΛCDM, theconcordance cosmology, and the standard cosmological model. Of these parameters, only Ω ris accurately meas ured directly. The radiation density is dominated by the energy in the cosmic microwavebackground, and the COBE FIRAS experiment has determined itstemperature to be T=2.725±0.001 Kelvin [10], corresponding to Ω r=2.47×10−5h−2. It typically does not need to be varied in ﬁtting other data. If galaxy clustering data is not included in a ﬁt, then thebias parameter is also unnecessary. In addition to this minimal set, there is a range of other parameters which might prove important in future as the dataset further improves, 234 21. The Cosmological Parameters but for which there is so far no direct evidence, allowing them to be set to a speciﬁc value. We discuss various speculative options inthe next section. For completenes s at this point, we mention one other interesting parameter, the helium fraction, which is a non-zeroparameter that can aﬀect the microwave anisotropies at a subtle level.Presently, big-bang nucleosynthesis provides the best measurement ofthis parameter, and it is usually ﬁxed in microwave anisotropy studies,but the data are just reaching a level where allowing its variation maybecome mandatory. 21.1.5. Derived parameters : The parameter list of the previous subsection is suﬃcient to give a complete description of cosmological models which agree withobservational data. However, it is not a unique parametrization,and one could instead use parameters derived from that basic set.Parameters which can be obtained from the set given above includethe age of the Universe, the present horizon distance, the presentmicrowave background and neutrino background temperatures, theepoch of matter–radiation equality, the epochs of recombination anddecoupling, the epoch of transition to an accelerating Universe, the baryon-to-photon ratio, and the baryon to dark matter density ratio.The physical densities of the matter components, Ω ih2,a r eo f t e n more useful than the density parameters. The density perturbationamplitude can be speciﬁed in many diﬀerent ways other than thelarge-scale primordial amplitude, for instance, in terms of its eﬀecton the cosmic microwave background, or by specifying a short-scalequantity, a common choice being the present linear-theory mass dispersion on a scale of 8 h −1Mpc, known as σ8. Diﬀerent types of observation are sensitive to diﬀerent subsets of the full cosmological parameter set, and some are more naturallyinterpreted in terms of some of the derived parameters of thissubsection than on the original base parameter set. In particular,most types of observation featur e degeneracies whereby they are unable to separate the eﬀects of simultaneously varying several of thebase parameters. 21.2. Extensions to the standard model This section discusses some ways in which the standard model could be extended. At present, there is no positive evidence in favor of anyof these possibilities, which are becoming increasingly constrained bythe data, though there always remains the possibility of trace eﬀects at a level below present observational capability. 21.2.1. More general perturbations : The standard cosmology assumes adiabatic, Gaussian perturbations. Adiabaticity means that all types of material in the Universe share acommon perturbation, so that if the space-time is foliated by constant-density hypersurfaces, then all ﬂuids and ﬁelds are homogeneous on those slices, with the perturbati ons completely described by the variation of the spatial curvature of the slices. Gaussianity meansthat the initial perturbations obey Gaussian statistics, with theamplitudes of waves of diﬀerent wavenumbers being randomly drawnfrom a Gaussian distribution of width given by the power spectrum.Note that gravitational instability generates non-Gaussianity; in thiscontext, Gaussianity refers to a prop erty of the initial perturbations before they evolve signiﬁcantly. The simplest inﬂation models, based on one dynamical ﬁeld, predict adiabatic ﬂuctuations and a level of non-Gaussianity which is toosmall to be detected by any experim ent so far conceived. For present data, the primordial spectra are usually assumed to be power laws. 21.2.1.1. Non-power-law spectra: For typical inﬂation models, it is an approximation to take the spectra as power laws, albeit usually a good one. As data qualityimproves, one might expect this approximation to come underpressure, requiring a more accurate description of the initial spectra,particularly for the density perturbations. In general, one can write aTaylor expansion of ln ∆ 2 Ras ln∆2 R(k)=l n ∆2 R(k∗)+(n∗−1)lnk k∗+1 2dn dlnk/vextendsingle/vextendsingle/vextendsingle/vextendsingle ∗ln2k k∗+···,(21.9)where the coeﬃcients are a ll evaluated at some scale k∗.T h et e r m dn/dlnk|∗is often called the running of the spectral index [11]. Once non-power-law spectra are allowed, it is necessary to specify the scale k∗at which the spectral index is deﬁned. 21.2.1.2. Isocurvature perturbations: An isocurvature perturbation is one which leaves the total density unperturbed, while perturbing the relative amounts of diﬀerent materials. If the Universe contains Nﬂuids, there is one growing adiabatic mode and N−1 growing isocurvature modes. These can be excited, for example, in inﬂationary models where there are twoor more ﬁelds which acquire dynamically-important perturbations. Ifone ﬁeld decays to form normal matter, while the second survivesto become the dark matter, this will generate a cold dark matterisocurvature perturbation. In general, there are also correlati ons between the diﬀerent modes, and so the full set of perturbations is described by a matrix giving thespectra and their correlations. Constraining such a general constructis challenging, though constraints on individual modes are beginningto become meaningful, with no evidence that any other than theadiabatic mode must be non-zero. 21.2.1.3. Non-Gaussianity: Multi-ﬁeld inﬂation models can also generate primordial non- Gaussianity. The extra ﬁelds can either be in the same sector ofthe underlying theory as the inﬂation, or completely separate, aninteresting example of the latter being the curvaton model [12].Current upper limits on non-Gaussianity are becoming stringent, butthere remains much scope to push down those limits and perhapsreveal trace non-Gaussianity in the data. If non-Gaussianity isobserved, its nature may favor an inﬂationary origin, or a diﬀerent onesuch as topological defects. A plausible possibility is non-Gaussianitycaused by defects forming in a phase transition which ended inﬂation. 21.2.2. Dark matter properties : Dark matter properties are discussed in the article by Drees and Gerbier in this volume. The simplest assumption concerning thedark matter is that it has no signiﬁcant interactions with othermatter, and that its particles have a negligible velocity. Such darkmatter is described as ‘cold,’ and candidates include the lightestsupersymmetric particle, the axion, and primordial black holes. As far as astrophysicists are concerned, a complete speciﬁcation of the relevant cold dark matter properties is given by the density parameterΩ cdm, though those seeking to directly detect it are as interested in its interaction properties. Cold dark matter is the standard assumption and gives an excellent ﬁt to observations, except possibl y on the shortest scales where there remains some controversy concerning the structure of dwarf galaxiesand possible substructure in galaxy halos. For all the dark matterto have a large velocity dispersion, so-called hot dark matter,, haslong been excluded, as it does not permit galaxies to form; forthermal relics the mass must be above about 1 keV to satisfy thisconstraint, though relics produced non-thermally, such as the axion,need not obey this limit. However, there remains the possibility thatfurther parameters might need to be introduced to describe dark matter properties relevant to astrophysical observations. Suggestionswhich have been made include a modest velocity dispersion (warmdark matter) and dark matter self-interactions. There remains thepossibility that the dark matter comprises two separate components,e.g., a cold one and a hot one, an example being if massive neutrinos have a non-negligible eﬀect. 21.2.3. Dark energy : While the standard cosmological model given above features a cosmological constant, in order to explain observations indicating thatthe Universe is presently accelerating, further possibilities exist underthe general heading dark energy. †A particularly attractive possibility †Unfortunately this is rather a misnomer, as it is the negative pres- sure of this material, rather than its energy, that is responsible forgiving the acceleration. Furthermore, while generally in physics matter and energy are interchangeable terms, dark matter and dark energy arequite distinct concepts. 21. The Cosmological Parameters 235 (usually called quintessence, though that word is used with various diﬀerent meanings in the literature) is that a scalar ﬁeld is responsible,with the mechanism mimicking that of early Universe inﬂation [13].As described by Olive and Peacock, a fairly model-independentdescription of dark energy can be given just using the equation of stateparameter w,w i t h w=−1 corresponding to a cosmological constant. In general, the function wcould itself vary with redshift, though practical experiments devised so f ar would be sensitive primarily to some average value weighted over recent epochs. For high-precisionpredictions of microwave background anisotropies, it is better to usea scalar-ﬁeld description in order to have a self-consistent evolution ofthe ‘sound speed’ associated with th e dark energy perturbations. A competing possibility is that the observed acceleration is due to a modiﬁcation of gravity, i.e., the left-hand side of Einstein’s equation rather than the right. Observations of expansion kinematics alonecannot distinguish these two possibilities, but future probes of thegrowth rate of structure formation may be able to. Present observations are consistent with a cosmological constant, but it is quite common to see wkept as a free parameter to be added to the set described in the previous section. Most, but not all,researchers assume the weak energy condition w≥−1. In the future, it may be necessary to use a more sophisticated parametrization ofthe dark energy. 21.2.4. Complex ionization history : The full ionization history of the Universe is given by specifying the ionization fraction as a function of redshift z. The simplest scenario takes the ionization to be zero from r ecombination up to some redshift z ion, at which point the Universe instantaneously re-ionizes completely. In that case, there is a one-to-one correspondence between τand zion(that relation, however, also depending on other cosmological parameters). While simple models of the re-ionization process suggest that rapid ionization is a good approximation, observational evidence ismixed, with indications of a high optical depth inferred from themicrowave background diﬃcult to reconcile with absorption seenin some high-redshift quasar systems, and also perhaps with thetemperature of the intergalactic medium at z/similarequal3. Accordingly, a more complex ionization histo ry may need to be considered, and perhaps separate histories for hydrogen and helium, which willnecessitate new parameters. Additi onally, high-precision microwave anisotropy experiments may require consideration of the level ofresidual ionization left after recombination, which in principle iscomputable from the other cosmological parameters. 21.2.5. Varying ‘constants’ : Variation of the fundamental constants of Nature over cosmological times is another possible enhancement of the standard cosmology.There is a long history of study of variation of the gravitationalconstant G, and more recently attention has been drawn to the possibility of small fractional variations in the ﬁne-structure constant.There is presently no observational evidence for the former, whichis tightly constrained by a variety of measurements. Evidence forthe latter has been claimed from s tudies of spectral line shifts in quasar spectra at redshifts of order two [14], but this is presentlycontroversial and in need of further observational study. More broadly, one can ask whether general relativity is valid at all epochs under consideration. 21.2.6. Cosmic topology : The usual hypothesis is that the Universe has the simplest topology consistent with its geometry, for example that a ﬂat Universe extendsforever. Observations cannot tell us whether that is true, but they can test the possibility of a non-trivial topology on scales up to roughly the present Hubble scale. Extra parameters would be neededto specify both the type and scale of the topology, for example, acuboidal topology would need speciﬁcation of the three principal axislengths. At present, there is no dir ect evidence for cosmic topology, though the low values of the observed cosmic microwave quadrupoleand octupole have been cited as a possible signature.21.3. Probes The goal of the observational cosm ologist is to utilize astronomical objects to derive cosmological parameters. The transformationfrom the observables to the key parameters usually involves manyassumptions about the nature of the objects, as well as about thenature of the dark matter. Below we outline the physical processesinvolved in each probe, and the ma in recent results. The ﬁrst two subsections concern probes of the homogeneous Universe, while theremainder consider constraints from perturbations. We note three types of uncertainties that enter into any errors on the cosmological parameters of interest: (i) due to the assumptions onthe cosmological model and its priors ( i.e., the number of assumed cosmological parameters and their allowed range); (ii) due to theuncertainty in the astrophysics of the objects ( e.g., the mass– temperature relation of galaxy clusters); and (iii) due to instrumentaland observational limitations ( e.g., the eﬀect of ‘seeing’ on weak gravitational lensing measurements). 21.3.1. Direct measures of the Hubble constant : In 1929, Edwin Hubble discovered the law of expansion of the Universe by measuring distances to nearby galaxies. The slope ofthe relation between the distance and recession velocity is deﬁned tobe the Hubble constant H 0. Astronomers argued for decades on the systematic uncertainties in variou s methods and derived values over t h ew i d er a n g e ,4 0k m s−1Mpc−1<∼H0<∼100 kms−1Mpc−1. One of the most reliable results on the Hubble constant comes from the Hubble Space Telescope Key Project [15]. The grouphas used the empirical period–luminosity relations for Cepheidvariable stars to obtain distances to 31 galaxies, and calibrateda number of secondary distance indicators (Type Ia Supernovae,Tully-Fisher, surface brightness ﬂuctuations, and Type II Supernovae)measured over distances of 400 to 600 Mpc. They estimatedH 0=7 2±3( s t a t i s t i c a l ) ±7 (systematic)kms−1Mpc−1.‡The major sources of uncertainty in this result are due to the metallicity ofthe Cepheids and the distance to the ﬁducial nearby galaxy (calledthe Large Magellanic Cloud) relative to which all Cepheid distancesare measured. Nevertheless, it is remarkable that this result is insuch good agreement with the result derived from the WMAP CMBmeasurements (see Table 21.2). 21.3.2. Supernovae as cosmological probes : The relation between observed ﬂux and the intrinsic luminosity of an object depends on the luminosity distance d L,w h i c hi nt u r n depends on cosmological parameters. More speciﬁcally dL=( 1+ z)re(z), (21.10) where re(z) is the coordinate distance. For example, in a ﬂat Universe re(z)=/integraldisplayz 0dz/prime/H(z/prime). (21.11) For a general dark energy equation of state w(z)=pQ(z)/ρQ(z), the Hubble parameter is, still considering only the ﬂat case, H2(z)/H2 0=( 1+ z)3Ωm+ΩQexp[3X(z)], (21.12) where X(z)=/integraldisplayz 0[1 +w(z/prime)](1 + z/prime)−1dz/prime, (21.13) and Ω mand Ω Qare the present density parameters of matter and dark energy components. If a general equation of state is allowed, then onehas to solve for w(z) (parametrized, for example, as w(z)=w=c o n s t ., orw(z)=w 0+w1z)a sw e l la sf o rΩ Q. Empirically, the peak luminosity of supernova of Type Ia (SNe Ia) can be used as an eﬃcient distance indicator ( e.g., Ref. 16). The favorite theoretical explanation for SNe Ia is the thermonucleardisruption of carbon-oxygen white dwarfs. Although not perfect ‡Unless stated otherwise, all quote d uncertainties in this article are one-sigma/68% conﬁdence. It is common for cosmol ogical parameters to have signiﬁcantly non-Gaussian error distributions. 236 21. The Cosmological Parameters ‘standard candles,’ it has been demo nstrated that by correcting for a relation between the light curve shape and the luminosity at maximumbrightness, the dispersion of the measured luminosities can be greatlyreduced. There are several possible systematic eﬀects which mayaﬀect the accuracy of the SNe Ia as di stance indicators, for example, evolution with redshift and interstellar extinction in the host galaxyand in the Milky Way, but there is no indication that any of theseeﬀects are signiﬁcant for the cosmological constraints. No Big Bang 12 0123 expandsforever −10123 23 closedSupernovae CMB ClustersSNe: Knop et al. (2003) CMB: Spergel et al. (2003) Clusters: Allen et al. (2002) ΩΛ ΩMopenflatrecollapseseventually Figure 21.1: This shows the preferred region in the Ω m–ΩΛ plane from the compilation of supernovae data in Ref. 18, and also the complementary results coming from some other observations. [Courtesy of the Supernova Cosmology Project.] Color version at end of book. Two major studies, the ‘Supernova Cosmology Project’ and the ‘High- zSupernova Search Team,” found evidence for an accelerating Universe [17], interpreted as due to a cosmological constant, or toa more general ‘dark energy’ component. Current results from theSupernova Cosmology Project [18] are shown in Fig. 21.1 (see alsoRef. 19). The SNe Ia data alone can only constrain a combination ofΩ mand Ω Λ. When combined with the CMB data (which indicates ﬂatness, i.e.,Ωm+ΩΛ≈1), the best-ﬁt values are Ω m≈0.3a n d ΩΛ≈0.7. Most results in the literature are consistent with Einstein’s w=−1 cosmological constant case. For example, Wood-Vasey et al.[20] combined data from the ESSENCE and SNLS surveys and deduced w=−1.07±0.09 (stat 1 σ)±0.13 (sys), Ω m=0.267+0.028 −0.018 (stat 1 σ). Future experiments will aim to set constraints on the cosmic equation of state w(z). However, given the integral relation between the luminosity distance and w(z), it is not straightforward to recover w(z)(e.g.,R e f .2 1 ) . 21.3.3. Cosmic microwave background : The physics of the cosmic microwave background (CMB) is described in detail by Scott and Smoot in this volume. Beforerecombination, the baryons and photons are tightly coupled, and theperturbations oscillate in the potential wells generated primarily bythe dark matter perturbations. After decoupling, the baryons are freeto collapse into those potential wells. The CMB carries a record ofconditions at the time of decoupling, often called primary anisotropies.In addition, it is aﬀected by various processes as it propagates towardsus, including the eﬀect of a time-varying gravitational potential (the integrated Sachs-Wolfe eﬀect), gravitational lensing, and scatteringfrom ionized gas at low redshift. The primary anisotropies, the integrated Sachs-Wolfe eﬀect, and scattering from a homogeneous distribution of ionized gas,can all be calculated using linear perturbation theory, a widely-used implementation being the CMBFAST code of Seljak andZaldarriaga [6] (CAMB is a popular alternative, often used embeddedin the analyis package CosmoMC [7]) . Gravitational lensing is alsocalculated in this code. Secondary eﬀects such as inhomogeneities in the re-ionization process, and scattering from gravitationally-collapsed gas (the Sunyaev–Zel’dovich eﬀect), require more complicated, and more uncertain, calculations. The upshot is that the detailed pattern of anisotropies, quantiﬁed, for instance, by the angular power spectrum C /lscript, depends on all of the cosmological parameters. In a typical cosmology, the anisotropypower spectrum [usually plotted as /lscript(/lscript+1 )C /lscript] features a ﬂat plateau at large angular scales (small /lscript), followed by a series of oscillatory features at higher angular scales, the ﬁrst and most prominent beingat around one degree ( /lscript/similarequal200). These features, known as acoustic peaks, represent the oscillations of the photon-baryon ﬂuid around thetime of decoupling. Some features can be closely related to speciﬁc parameters—for instance, the location of the ﬁrst peak probes thespatial geometry, while the relative heights of the peaks probes thebaryon density—but many other parameters combine to determine theoverall shape. Figure 21.2: The angular power spectrum of the cosmic microwave background temperature from WMAP3. The solid line shows the prediction from the best-ﬁtting ΛCDM model [2].The error bars on the data points (which are tiny for most of them) indicate the observational errors, while the shaded region indicates the statistical uncertainty from being able to observeonly one microwave sky, known as cosmic variance, which is the dominant uncertainty on large angular scales. [Figure courtesy NASA/WMAP Science Team.] The three-year data release from the WMAP satellite [1], henceforth WMAP3, has provided the most accurate results to dateon the spectrum of CMB ﬂuctuations, with a precision determinationof the temperature power spectrum up to /lscript/similarequal900, shown in Fig. 21.2, and the best measurements of the spectrum of E-polarization anisotropies and the correlation spectrum between temperature and polarization (those spectra having ﬁrst been detected by DASI [22]) . These are consistent with models based on the parameters we have described, and provide quite accurate determinations of many ofthem [2]. In this subsection, we will refer to results from WMAPalone, with the following section studying some combinations withother observations. We note that as the parameter ﬁtting is done in amulti-parameter space, one has to assume a ‘prior’ range for each ofthe parameters ( e.g., Hubble constant 0 .5<h< 1), and there may be some dependence on these assumed priors. WMAP3 provides an exquisite measurement of the location of the ﬁrst acoustic peak, which directly probes the spatial geometry and 21. The Cosmological Parameters 237 yields a total density Ω tot≡/summationtextΩi+ΩΛof Ωtot=1.011±0.012, (21.14) consistent with spatial ﬂatness and completely excluding signiﬁcantly curved Universes. (This result doe s however require constraints on the Hubble parameter from other measurements, in this case theSNLS supernovae; WMAP3 alone constrains Ω totonly weakly, and allows signiﬁcantly closed Universes if his small. This result also assumes that the dark energy is a cosmological constant.) WMAP3also gives a precision measurement of the age of the Universe. It givesa baryon density consistent with, and at much higher precision than,that coming from nucleosynthesis. It aﬃrms the need for both darkmatter and dark energy if the data are to be explained. It shows noevidence for dynamics of the dark en ergy, being consistent with a pure cosmological constant ( w=−1). The density perturbations are consistent with a power-law primordial spectrum. There are indications that the spectral slopeis less than the Harrison–Zel’dovich value n= 1 [2], though the result appears less strong using Bayesian techniques [9]. There is noindication of tensor perturbations, but the upper limit is quite weak. WMAP3 gives a much lower result for the reionization optical depth τthan did their ﬁrst year results [23]. The current best-ﬁt value τ=0.089 is in reasonable agreement with models of how early structure formation induces reionization. WMAP3 is consistent with other e x p e r i m e n t sa n di t sd y n a m i c range can be enhanced by including information from small-angleCMB experiments including ACBAR, CBI and VSA. However theWMAP3 dataset on its own is so powerful that these add littleconstraining power. 21.3.4. Galaxy clustering : The power spectrum of density pert urbations depends on the nature of the dark matter. Within the Cold Dark Matter model, the shapeof the power spectrum depends pr imarily on the primordial power spectrum and on the combination Ω mhwhich determines the horizon scale at matter–radiation equality, with a subdominant dependenceon the baryon density. The matter distribution is most easily probedby observing the galaxy distribution, but this must be done with careas the galaxies do not perfectly trace the dark matter distribution.Rather, they are a ‘biased’ tra cer of the dark matter. The need to allow for such bias is emphasized by the observation that diﬀerenttypes of galaxies show bias with respect to each other. Further, theobserved 3D galaxy distribution is in redshift space, i.e.,t h eo b s e r v e d redshift is the sum of the Hubble expansion and the line-of-sightpeculiar velocity, leading to linear and non-linear dynamical eﬀectswhich also depend on the cosmological parameters. On the largestlength scales, the galaxies are expected to trace the location of thedark matter, except for a constant multiplier bto the power spectrum, known as the linear bias parameter. On scales smaller than 20 h −1 Mpc or so, the clustering pattern is ‘squashed’ in the radial direction due to coherent infall, which depends on the parameter β≡Ω0.6m/b (on these shorter scales, more complicated forms of biasing are notexcluded by the data). On scales of a few h −1Mpc, there is an eﬀect of elongation along the line of sight (colloquially known as the ‘ﬁngerof God’ eﬀect) which depends on the galaxy velocity dispersion σ p. 21.3.4.1. The galaxy power spectrum: The 2-degree Field (2dF) Galaxy Redshift Survey is now complete and publicly available.∗∗The power-spectrum analysis of the ﬁnal 2dFGRS data set of approximately 220,000 galaxies was ﬁtted to aCDM model [24]. It shows evidence for baryon acoustic oscillations,with baryon fraction Ω b/Ωm=0.185±0.046 (1- σuncertainties). The shape of the power spectrum is characterized by Ω mh=0.168±0.016, and in combination with WMAP data gives Ω m=0.231±0.021 (see also Ref. 25). The 2dF power spectrum is compared withthe Sloan Digital Sky Survey (SDSS) ††power spectrum [26] in Fig. 21.3. We see agreement in the gross features, but also somediscrepancies. Eisenstein et al. [27] reported on detection of baryon ∗∗Seehttp://www.mso.anu.edu.au/2dFGRS ††Seehttp://www.sdss.orgacoustic peak in the large-scale correlation function of the SDSS sample of nearly 47,000 Luminous Red Galaxies (LRG). By using thebaryon acoustic peak as a ‘standard ruler’ they found, independentof WMAP, that Ω m=0.273±0.025 for a ﬂat ΛCDM model. A combination of the 2dF, the SDSS main and the LRG samples [28]yield from the baryon oscillation signals Ω m=0.249±0.018 and w=−1.004±0.089, assuming a ﬂat universe and constraints from SN Ia and CMB data. Signatures of baryon acoustic oscillations havealso been measured [29,30] from samples nearly 600,000 LRGs withphotometric redshifts (which are less accurate than spectroscopicredshifts, but easier to obtain for large samples). 2dFGRS - Cole et al. (2005) SDSS - Tegmark et al. (2004)5.0 4.5 4.54.0 −1.50.02 0.05 0.1 −1.0 log10 k [k in h/Mpc]log10 P(k) [P(k) in h−3Mpc3]k [h/Mpc] Figure 21.3: The galaxy power spectrum from the 2dF galaxy redshift survey [24] compared with that from SDSS [26], each corrected for its survey geomet ry. The 2dFGRS power spectrum (with distances measured in redshift space) is shown by solid circles with one-sigma errors shown by the shaded area. The triangles and error bars show the SDSS power spectrum.The solid curve shows a linear-theory ΛCDM model with Ω mh=0.168, Ω b/Ωm=0.17,h=0.72,n= 1 and normalization matched to the 2dFGRS power spectrum. The dotted verticallines indicate the range over which the best-ﬁt model was evaluated. [Figure provided by Shaun Cole and Will Percival; see Ref. 24.] Combination of the 2dF data with the CMB indicates a ‘biasing’ parameter b∼1, in agreement with a 2dF-alone analysis of higher- order clustering statistics. However, results for biasing also depend onthe length scale over which a ﬁt is done, and the selection of the objectsby luminosity, spectral type, or color. In particular, on scales smallerthan 10 h −1Mpc, diﬀerent galaxy types are clustered diﬀerently. This ‘biasing’ introduces a systema tic eﬀect on the determination of cosmological parameters from redshift surveys. Prior knowledge fromsimulations of galaxy formation could help, but is model-dependent.We also note that the present-epoch power spectrum is not sensitiveto dark energy, so it is mainly a probe of the matter density. 21.3.4.2. Limits on neutrino mass from galaxy surveys and other probes: Large-scale structure data can put an upper limit on the ratio Ω ν/Ωmdue to the neutrino ‘free streaming’ eﬀect [31,32]. For example, by comparing the 2dF galaxy power spectrum with afour-component model (baryons, cold dark matter, a cosmologicalconstant, and massive neutrinos), it was estimated that Ω ν/Ωm<0.13 (95% conﬁdence limit), giving Ω ν<0.04 if a concordance prior of Ωm=0.3 is imposed. The latter corresponds to an upper limit of about 2 eV on the total neutrino mass, assuming a prior of h≈0.7 [33]. Potential systematic eﬀects include biasing of the galaxy distributionand non-linearities of the power spectrum. A similar upper limit of 2eV was derived from CMB anisotropies alone [2,34,35]. The above 238 21. The Cosmological Parameters analyses assume that the primordial power spectrum is adiabatic, scale-invariant and Gaussian. Additional cosmological data sets bringdown this upper limit [36,37]. An upper limit on the total neutrinomass of 0.17 eV was reported by combining a large number ofcosmological probes [38]. Laboratory limits on absolute neutrino masses from tritium beta decay and especially from neutrinoless double-beta decay should,within the next decade, push down towards (or perhaps even beyond)the 0.1 eV level that has cosmological signiﬁcance. 21.3.5. Clusters of galaxies : A cluster of galaxies is a large collection of galaxies held together by their mutual gravitational attraction. The largest ones are around 10 15 solar masses, and are the largest gravitationally-collapsed structuresin the Universe. Even at the present epoch they are relatively rare,with only a few percent of galaxies being in clusters. They providevarious ways to study the cosmological parameters; here we discussconstraints from the measurements of the cluster number density andthe baryon fraction in clusters. 21.3.5.1. Cluster number density: The ﬁrst objects of a given kind form at the rare high peaks of the density distribution, and if the primordial density perturbations areGaussian-distributed, their number density is exponentially sensitiveto the size of the perturbations, and hence can strongly constrain it.Clusters are an ideal application in the present Universe. They areusually used to constrain the amplitude σ 8,a sab o xo fs i d e8 h−1Mpc contains about the right amount of material to form a cluster. Themost useful observations at present are of X-ray emission from hotgas lying within the cluster, whose temperature is typically a fewkeV, and which can be used to estimate the mass of the cluster.A theoretical prediction for the mass function of clusters can comeeither from semi-analytic argumen ts or from numerical simulations. At present, the main uncertainty is the relation between the observed gas temperature and the cluster mass, despite extensive study usingsimulations. Ref. [39] gives σ 8=0.78+0.30 −0.06(95% conﬁdence) (21 .15) for Ω m=0.35, with highly non-Gaussian error bars, but diﬀerent authors still ﬁnd a spread of values. Scaling to lower Ω mincreases σ8. This result is somewhat above th e values predicted in cosmologies compatible with WMAP3. The same approach can be adopted at high redshift (which for clusters means redshifts approaching one) to attempt to measure σ8 at an earlier epoch. The evolution of σ8is primarily driven by the value of the matter density Ω m, with a sub-dominant dependence on the dark energy density. It is gener ally recognized that such analyses favor a low matter density, though there is not complete consensus onthis, and at present this technique for constraining the density is notcompetitive with the CMB. 21.3.5.2. Cluster baryon fraction: If clusters are representative of the mass distribution in the Universe, the fraction of the mass in baryons to the overall massdistribution would be f b=Ωb/Ωm.I fΩ b, the baryon density parameter, can be inferred from the primordial nucleosynthesisabundance of the light elements, the cluster baryon fraction f bcan then be used to constrain Ω mandh(e.g., Ref. 40). The baryons in clusters are primarily in the form of X-ray-emitting gas that fallsinto the cluster, and secondarily in the form of stellar baryonic mass.Hence, the baryon fraction i nc l u s t e r si se s t i m a t e dt ob e f b=Ωb Ωm/similarequalfgas+fgal, (21.16) where fb=Mb/Mgrav,fgas=Mgas/Mgrav,fgal=Mgal/Mgrav,a n d Mgravis the total gravitating mass. This can be used to obtain an appr oximate relation between Ω m andh: Ωm=Ωb fgas+fgal/similarequalΩb 0.08h−1.5+0.01h−1. (21.17)Big Bang Nucleosynthesis gives Ω bh2≈0.02, allowing the above relation to be approximated as Ω mh0.5≈0.25 ( e.g., Ref. 41). For example, Allen et al. [42] derived a density parameter consistent with Ωm=0.3 from Chandra observations. 21.3.6. Clustering in the inter-galactic medium : It is commonly assumed, based on hydrodynamic simulations, that the neutral hydrogen in the inter-galactic medium (IGM) can berelated to the underlying mass distribution. It is then possible toestimate the matter power spectru m on scales of a few megaparsecs from the absorption observed in quasar spectra, the so-called Lyman-alpha forest. The usual procedure is to measure the power spectrumof the transmitted ﬂux, and then to infer the mass power spectrum.Photo-ionization heating by the ultraviolet background radiation andadiabatic cooling by the expansion of the Universe combine to give asimple power-law relation between the gas temperature and the baryon density. It also follows that there is a power-law relation between theoptical depth τandρ b. Therefore, the observed ﬂux F=e x p ( −τ)i s strongly correlated with ρb, which itself traces the mass density. The matter and ﬂux power spectra can be related by Pm(k)=b2(k)PF(k), (21.18) where b(k) is a bias function which is calibrated from simulations. Croft et al. [43] derived cosmological par ameters from Keck Telescope observations of the Lyman-alpha forest at redshifts z=2−4. Their derived power spectrum corresponds to that of a CDM model,which is in good agreement with the 2dF galaxy power spectrum.A recent study using VLT spectra [44] agrees with the ﬂux powerspectrum of Ref. 43. This method depends on various assumptions.Seljak et al. [45] pointed out that errors are sensitive to the range of cosmological parameters explored in the simulations, and thetreatment of the mean transmitted ﬂux. 21.3.7. Gravitational lensing : Images of background galaxies get distorted due to the gravitational eﬀect of mass ﬂuctuations along the line of sight. Deep gravitationalpotential wells such as galaxy clusters generate ‘strong lensing,’ i.e., arcs and arclets, while more moderate ﬂuctuations give rise to ‘weaklensing’. Weak lensing is now widely used to measure the mass powerspectrum in random regions of the s ky (see Ref. 46 for recent reviews). As the signal is weak, the CCD frame of deformed galaxy shapes (‘shear map’) is analyzed statistically to measure the power spectrum, higher moments, and cosmological parameters. The shear measurements are mainly sensitive to the combination of Ω mand the amplitude σ8. For example, the weak lensing signal detected by the CFHT Legacy Survey [47] translates intoσ 8=0.85±0.06 for a ﬁducial Ωm=0.3 assuming a ΛCDM model. Earlier results are summarized in Ref. 46. There are varioussystematic eﬀects in the interpretation of weak lensing, e.g., due to atmospheric distortions during observations, the redshift distributionof the background galaxies, intrinsic correlation of galaxy shapes, andnon-linear modeling uncertainties. 21.3.8. Peculiar velocities : Deviations from the Hubble ﬂow directly probe the mass ﬂuctuations in the Universe, and hence provide a powerful probe of the darkmatter. Peculiar velocities are deduced from the diﬀerence betweenthe redshift and the distance of a galaxy. The observational diﬃcultyis in accurately measuring distances to galaxies. Even the bestdistance indicators ( e.g., the Tully–Fisher relation) give an error of 15% per galaxy, hence limiting the application of the methodat large distances. Peculiar velocities are mainly sensitive to Ω m, not to Ω Λor quintessence. Extensive analyses in the early 1990s (e.g., Ref. 48) suggested a value of Ω mclose to unity. A more recent analysis [49], which takes into account non-linear corrections, givesσ 8Ω0.6m=0.49±0.06 and σ8Ω0.6m=0.63±0.08 (90% errors) for two independent data sets. While at present cosmological parameters derived from peculiar velocities a re strongly aﬀected by random and systematic errors, a ne w generation of surveys may improve their accuracy. Three promising approaches are the 6dF near-infraredsurvey of 15,000 peculiar velocities ‡‡, supernovae Type Ia, and the kinematic Sunyaev–Zel’dovich eﬀect. ‡‡Seehttp://www.mso.anu.edu.au/6dFGS/ 21. The Cosmological Parameters 239 21.4. Bringing observations together Although it contains two ingredients—dark matter and dark energy—which have not yet been veri ﬁed by laboratory experiments, the ΛCDM model is almost universa lly accepted by cosmologists as the best description of present data. The basic ingredients are given bythe parameters listed in Sec. 21.1.4, with approximate values of someof the key parameters being Ω b≈0.04, Ω dm≈0.20, Ω Λ≈0.76, and a Hubble constant h≈0.73. The spatial geometry is very close to ﬂat (and often assumed to be precisely ﬂat), and the initial perturbations Gaussian, adiabatic, and nearly scale-invariant. Table 21.2: Parameter constraints reproduced from Spergel et al. [2], with some additional rounding. All columns assume the ΛCDM cosmology with a power-law initial spectrum, no tensors, spatial ﬂatness, and a cosmological constant as dark energy. Three diﬀerent data combinations are shown to highlightthe extent to which this choice matters. The ﬁrst column is WMAP3 alone, the second combines this with 2dF, and the third column shows a combination of all datasets considered inRef. 2. The perturbation amplitude is speciﬁed via the derived parameter σ 8; see Ref. 2 for details. Uncertainties are shown at one sigma, and caution is needed in extrapolating them to higher signiﬁcance levels due to non-Gaussian likelihoods and assumed priors. WMAP alone WMAP + 2dF WMAP + all Ωmh20.128±0.008 0 .126±0.005 0 .132±0.004 Ωbh20.0223±0.0007 0 .0222±0.0007 0 .0219±0.0007 h 0.73±0.03 0 .73±0.02 0 .704+0.015 −0.016 n 0.958±0.016 0 .948±0.015 0 .947±0.015 τ 0.089±0.030 0 .083±0.028 0 .073+0.027 −0.028 σ8 0.76±0.05 0 .74±0.04 0 .78±0.03 The most powerful single exper iment is WMAP3, which on its own supports all these main tenets. Values for some parameters, asg i v e ni nS p e r g e l et al. [2], are reproduced in Table 21.2. This model presumes a ﬂat Universe, and so Ω Λis a derived quantity in this analysis, with best-ﬁt value Ω Λ=0.76. These constraints can be somewhat strengthened by adding additional datasets, as shown in the Table. However, WMAP3 onits own is suﬃciently powerful that inclusion of other datasets onlychanges things at quite a detailed level. In our view, the most robustpresent constraints are those from WMAP3 alone. The baryon density Ω bis now measured with quite high accuracy from the CMB and large-scale structure, and is consistent with thedetermination from big bang nucleosynthesis; Fields and Sarkar in thisvolume quote the range 0 .017≤Ω bh2≤0.024. While Ω Λis measured to be non-zero with very high conﬁdence, there is no evidence of evolution of the dark energy density. TheWMAP team ﬁnd the limit w<−0.82 at 95% conﬁdence from a compilation of data including SNe Ia data, with the cosmologicalconstant case w=−1 giving an excellent ﬁt to the data. The data provides strong support for the main predictions of the simplest inﬂation models: spatial ﬂatness and adiabatic, Gaussian,nearly scale-invariant density perturbations. But it is disappointingthat there is no sign of primordial gravitational waves, with WMAP3providing only a weak upper limit r<0.65 at 95% conﬁdence [2] (this assumes no running, and weakens yet further if running is allowed).The spectral index nis placed in an interesting position by WMAP3, with indications that n<1 is required by the data. However, the conclusion that n= 1 is ruled out that is suggested by parameter estimation [2] receives much less compelling support in Bayesian modelselection analyses [9], and in our view, it is premature to concludethatn= 1 is no longer viable.Tests have been made for various types of non-Gaussianity, a particular example being a parameter f NLwhich measures a quadratic contribution to the perturbations and is constrained to−54<f NL<114 at 95% conﬁdence [2] (this looks weak, but prominent non-Gaussianity requires the product fNL∆Rto be large, and∆Ris of order 10−5). Two parameters which are still uncertain are Ω mandσ8,b o t ho f which were revised downwards signiﬁcantly by WMAP3 to a levelwhere they do not sit well against local measures of σ 8,p a r t i c u l a r l y those using weak gravitational lensing. However an analysis includingLyman-alpha data with WMAP3 has found that this brings σ 8up again [38]. It is clear that we have yet to reach the last word on theseparameters. It is also worth noting that WMAP3 only probes largerlength scales, and the constraint comes from using WMAP to estimateall the parameters of the model needed to determine σ 8. As such, their constraint depends strongly on the assumed set of cosmologicalparameters being suﬃcient. One parameter which is surprisingly robust is the age of the Universe. There is a useful coincidence that for a ﬂat Universe theposition of the ﬁrst peak is strongly correlated with the age of theUniverse. The WMAP3 result is 13 .7±0.2 Gyr (assuming a ﬂat Universe). This is in good agreement with the ages of the oldestglobular clusters [50] and radioactive dating [51]. 21.5. Outlook for the future The concordance model is now well established, and there seems little room left for any dramatic revision of this paradigm. Ameasure of the strength of that statement is how diﬃcult it hasproven to formulate convincing alternatives. For example, one cornerof parameter space that has been explored is the possibility ofabandoning the dark energy, and instead considering a mixed darkmatter model with Ω m=1a n dΩ ν=0.2. Such a model ﬁts both the 2dF and WMAP data reasonably well, but only for a Hubble constanth<0.5 [33,52]. However, this model is inconsistent with the HST key project value of h, the results from SNe Ia, cluster number density evolution, and baryon fraction in clusters. Should there indeed be no major revision of the current paradigm, we can expect future developments to take one of two directions. Either the existing par ameter set will continue to prove suﬃcient to explain the data, with the parame ters subject to ever-tightening constraints, or it will become n ecessary to deploy new parameters. The latter outcome would be very much the more interesting, oﬀeringa route towards understanding new physical processes relevant tothe cosmological evolution. There are many possibilities on oﬀer forstriking discoveries, for example: •The cosmological eﬀects of a neutrino mass may be unambiguously detected, shedding light on fundamental neutrino properties; •Compelling detection of deviations from scale-invariance in the initial perturbations would indicate dynamical processes duringperturbation generation by, for instance, inﬂation; •Detection of primordial non-Gaussianities would indicate that non-linear processes inﬂuence the perturbation generationmechanism; •Detection of variation in the dark energy density ( i.e.,w/negationslash=−1) would provide much-needed experimental input into the questionof the properties of the dark energy. These provide more than enough motivation for continued eﬀorts to test the cosmological model and improve its precision. Over the coming years, there are a wide range of new observations, which will bring further precision to cosmological studies. Indeed, there are far too many for us to be able to mention them all here, andso we will just highlight a few areas. The cosmic microwave background observations will improve in several directions. The new frontier is the study of polarization, ﬁrstdetected in 2002 by DASI and for which power spectrum measurementshave now been made by WMAP and Boomerang [53]. Dedicatedground-based polarization experiments, such as CBI, QUaD, andClover promise powerful measures o f the polarization spectrum in the next few years, and may be able to separately detect the two modes of 240 21. The Cosmological Parameters polarization. Another area of development is pushing accurate power spectrum measurements to smaller ang ular scales, typically achieved by interferometry, which should allow measurements of secondary anisotropy eﬀects, such as the Sun yaev–Zel’dovich eﬀect, whose detection has already been tentatively claimed by CBI. Finally, wemention the Planck satellite, due to launch in 2008, which will make high-precision all-sky maps of temperature and polarization, utilizinga very wide frequency range for observations to improve understandingof foreground contaminants, and to compile a large sample of clustersvia the Sunyaev–Zel’dovich eﬀect. On the supernova side, the most ambitious initiative at present is a proposed satellite mission JDEM (Joint Dark Energy Mission) fundedby NASA and DOE. There are several candidates for this mission, including the much-publicized SNAP satellite, but the funding has yet to be secured. An impressive array of ground-based dark energysurveys are also already operational or proposed, including theESSENCE project, the Dark Energy Survey, LSST, and WFMOS.With large samples, it may be possible to detect evolution of the darkenergy density, thus measuring its equation of state and perhaps evenits variation. An exciting new area for the future will be radio surveys of the redshifted 21-cm line of hydrogen. Because of the intrinsic narrownessof this line, by tuning of the bandpass the emission from narrowredshift slices of the Universe w ill be measured to extremely high redshift, probing the details of the reionization process at redshifts upto perhaps 20. LOFAR is the ﬁrst instrument able to do this and isat an advanced construction stage. In the medium term, the SquareKilometer Array (SKA) will take these studies to a precision level. The above future surveys will address fundamental questions of physics well beyond just testing the ‘concordance’ ΛCDM model andminor variations. It would be important to distinguish the imprintof dark energy and dark matter on the geometry from the growth ofperturbations, and to test theories of modiﬁed gravity as alternativesfor ﬁtting the observations to a Dark Energy component. The development of the ﬁrst pr ecision cosmological model is a major achievement. However, it is important not to lose sight ofthe motivation for developing such a model, which is to understandthe underlying physical processes at work governing the Universe’sevolution. On that side, progress has been much less dramatic. Forinstance, there are many proposals for the nature of the dark matter,but no consensus as to which is correct. The nature of the dark energyremains a mystery. Even the baryon density, now measured to anaccuracy of a few percent, lacks an underlying theory able to predictit even within orders of magnitude. Precision cosmology may havearrived, but at present many key questions remain unanswered. Acknowledgements:Both authors acknowledge PPARC S enior Research Fellowships. We thank Sarah Bridle and Jochen Weller for useful comments onthis article, and OL thanks members of the Cambridge LeverhulmeQuantitative Cosmology and 2dFGRS Teams for helpful discussions. 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An important example is the measurement of galactic rotation curves. The rotational velocity vof an object on a stable Keplerian orbit with radius r around a galaxy scales like v(r)∝/radicalbig M(r)/r,w h e r e M(r)i st h em a s s inside the orbit. If rlies outside the visible part of the galaxy and mass tracks light, one would expect v(r)∝1/√ r. Instead, in most galaxies one ﬁnds that vbecomes approximately constant out to the largest values of rwhere the rotation curve can be measured; in our own galaxy, v/similarequal220 km /s at the location of our solar system, with little change out to the largest observable radius. This implies the existence of a dark halo ,w i t hm a s sd e n s i t y ρ(r)∝1/r2,i.e.,M(r)∝r; at some point ρwill have to fall oﬀ faster (in order to keep the total mass of the galaxy ﬁnite), but we do not know at what radius this will happen. This leads to a lower bound on the DM mass density, ΩDM>∼0.1, where Ω X≡ρX/ρcrit,ρcritbeing the critical mass density (i.e.,Ωtot= 1 corresponds to a ﬂat Universe). The observation of clusters of galaxies tends to give somewhat larger values, Ω DM/similarequal0.2 to 0.3. These observations include measurements of the peculiar velocities of galaxies in the cluster, which are a measureof their potential energy if the clust er is virialized; measurements of theX-ray temperature of hot gas in the cluster, which again correlates with the gravitational potential felt by the gas; and—most directly— studies of (weak) gravitational lensing of background galaxies on the cluster. The currently most accurate, if s omewhat indirect, determination of Ω DMcomes from global ﬁts of cosmological parameters to a variety of observations; see the Section on Cosmological Parameters for details. For example, using measurements of the anisotropy of the cosmic microwave background (CMB) and of the spatial distributionof galaxies, Ref. 2 ﬁnds a density of cold, non–baryonic matter Ω nbmh2=0.106±0.008, (22.1) where his the Hubble constant in units of 100 km/(s ·Mpc). Some part of the baryonic matter density [2], Ωbh2=0.022±0.001, (22.2) may well contribute to (baryonic) DM, e.g., MACHOs [3] or cold molecular gas clouds [4]. The DM density in the “neighborhood” of our solar system is also of considerable interest. This was ﬁrst estimated as early as 1922 byJ.H. Jeans, who analyzed the motion of nearby stars transverse to the galactic plane [1]. He concluded that in our galactic neighborhood, the average density of DM must be roughly equal to that of luminous matter (stars, gas, dust). Remark ably enough, the most recent estimates, based on a detailed model of our galaxy, ﬁnd quite similarresults [5]: ρ local DM/similarequal0.3GeV cm3;( 2 2 .3) this value is known to within a factor of two or so. 22.1.2. Candidates for Dark Matter : Analyses of structure formation in the Universe [6] indicate that most DM should be “cold,” i.e., should have been non-relativistic at the onset of galaxy formation (when there was a galactic mass inside the causal horizon). This agrees well with the upper bound [2] on the contribution of light neutrinos to Eq. (22 .1), Ωνh2≤0.0076 95% CL . (22.4)Candidates for non-baryonic DM in Eq. (22 .1) must satisfy several conditions: they must be stable on cosmological time scales (otherwise they would have decayed by now), they must interact very weakly with electromagnetic radiation (otherwise they wouldn’t qualify asdarkmatter), and they must have the right relic density. Candidates include primordial black holes, axions, and weakly interacting massive particles (WIMPs). Primordial black holes must have formed before the era of Big-Bang nucleosynthesis, since otherwise they would have been counted inEq. (22 .2) rather than Eq. (22 .1). Such an early creation of a large number of black holes is possible only in certain somewhat contrived cosmological models [7]. The existence of axions [8] was ﬁrst postulated to solve the strong CPproblem of QCD; they also occur naturally in superstring theories. They are pseudo Nambu-Goldstone bosons associated with the (mostly) spontaneous breaking o f a new global “Peccei-Quinn” (PQ) U(1) symmetry at scale f a; see the Section on Axions in this Review for further details. Although very light, axions would constitute cold DM, since they were produced non- thermally. At temperatures well above the QCD phase transition, the axion is massless, and the axionﬁeld can take any value, paramete rized by the “misalignment angle” θ i.A tT<∼1 GeV, the axion develops a mass madue to instanton eﬀects. Unless the axion ﬁeld happens to ﬁnd itself at the minimum of its potential ( θi= 0), it will begin to oscillate once mabecomes comparable to the Hubble parameter H. These coherent oscillations transform the energy originally stored in the axion ﬁeld into physical axion quanta. The contribution of this mechanism to the present axion relic density is [8] Ωah2=κa/parenleftBig fa/1012GeV/parenrightBig1.175 θ2 i, (22.5) where the numerical factor κalies roughly between 0 .5a n daf e w . Ifθi∼O(1), Eq. (22 .5) will saturate Eq. (22 .1) for fa∼1011GeV, comfortably above laboratory and astrophysical constraints [8]; this would correspond to an axion mass around 0.1 meV. However, ifthe post-inﬂationary reheat temperature T R>fa, cosmic strings will form during the PQ phase transition at T/similarequalfa. Their decay will give an additional contribution to Ω a, which is often bigger than that in Eq. (22 .5) [9], leading to a smaller preferred value of fa,i.e., larger ma. On the other hand, values of fanear the Planck scale become possible if θiis for some reason very small. Weakly interacting massive particles (WIMPs) χare particles with mass roughly between 10 GeV and a f ew TeV, and with cross sections of approximately weak strength. Within standard cosmology, their present relic density can be calculated reliably if the WIMPs were in thermal and chemical equilibrium with the hot “soup” of StandardModel (SM) particles after inﬂation. In this case, their density would become exponentially (Boltzmann) suppressed at T<m χ.T h e WIMPs therefore drop out of thermal equilibrium (“freeze out”) once the rate of reactions that change SM particles into WIMPs or vice versa, which is proportional to the product of the WIMP numberdensity and the WIMP pair annihilation cross section into SM particles σ Atimes velocity, becomes smaller than the Hubble expansion rate of the Universe. After freeze out, the co-moving WIMP density remainsessentially constant; if the Universe evolved adiabatically after WIMP decoupling, this implies a consta nt WIMP number to entropy density ratio. Their present relic density is then approximately given by (ignoring logarithmic corrections) [10] Ω χh2/similarequalconst. ·T3 0 M3 Pl/angbracketleftσAv/angbracketright/similarequal0.1p b·c /angbracketleftσAv/angbracketright. (22.6) HereT0is the current CMB temperature, MPlis the Planck mass, cis the speed of light, σAis the total annihilation cross section of a pair of WIMPs into SM particles, vis the relative velocity between the two WIMPs in their cms system, and /angbracketleft.../angbracketrightdenotes thermal averaging. Freeze out happens at temperature TF/similarequalmχ/20 almost independently of the properties of the WIMP. This means that WIMPs are already non-relativistic when they decouple from the thermal plasma; it also implies that Eq. (22 .6) is applicable if TR>TF. Notice that the 0.1 pb in Eq. (22 .6) contains factors of T0andMPl; it is, therefore, quite 242 22. Dark matter intriguing that it “happens” to come out near the typical size of weak interaction cross sections. The seemingly most obvious WIMP candidate is a heavy neutrino. However, an SU(2) doublet neutrino will have too small a relic density if its mass exceeds MZ/2, as required by LEP data. One can suppress the annihilation cross section, and h ence increase the relic density, by postulating mixing between a heavy SU(2) doublet and some “sterile” SU(2) ×U(1) Ysinglet neutrino. However, one also has to require the neutrino to be stable; it is not obvious why a massive neutrino should not be allowed to decay. The currently best motivated WIMP candidate is, therefore, the lightest superparticle (LSP) in supersymmetric models [11] with exact R-parity (which guarantees the stability of the LSP). Searches forexotic isotopes [12] imply that a stable LSP has to be neutral. This leaves basically two candidates among the superpartners of ordinary particles, a sneutrino, and a neutralino. Sneutrinos again have quitelarge annihilation cr oss sections; their masses would have to exceed several hundred GeV for them to make good DM candidates. This is uncomfortably heavy for the lightest sparticle, in view of naturalness arguments. Moreover, the negative outcome of various WIMP searches (see below) rules out “ordinary” sneutrinos as primary component ofthe DM halo of our galaxy. (In models with gauge-mediated SUSY breaking, the lightest “messeng er sneutrino” could make a good WIMP [13]. ) The most widely studi ed WIMP is therefore the lightest neutralino. Detailed calculations [14] show that the lightest neutralino will have the desired thermal relic density Eq. (22 .1) in at least four distinct regions of parameter space. χcould be (mostly) a bino or photino (the superpartner of the U(1) Ygauge boson and photon, respectively), if both χand some sleptons have mass below ∼150 GeV, or if mχis close to the mass of some sfermion (so that its relic density is reduced through co-annihilation with this sfermion), or if 2 mχis close to the mass of the CP-odd Higgs boson present in supersymmetric models [15]. Finally, Eq. (22 .1) can also be satisﬁed ifχhas a large higgsino or wino component. Many non–supersymmetric extens ions of the Standard Model also contain viable WIMP candidates. Examples are the lightest T−odd particle in “Little Higgs” models with conserved T−parity [16], or “techni–baryons” in scenarios with an additional, strongly interacting(“technicolor” or similar) gauge group [17]. Although thermally produced WIMPs are attractive DM candidates because their relic density naturally has at least the right order of magnitude, non-thermal production mechanisms have also been suggested, e.g., LSP production from the decay of some moduli ﬁelds [18], from the decay of the inﬂaton [19], or from thedecay of “ Q−balls” (non-topological solitons) formed in the wake of Aﬄeck-Dine baryogenesis [20]. Although LSPs from these sources are typically highly relativistic when produced, they quickly achievekinetic (but not chemical) equilibrium if T Rexceeds a few MeV [21]( but stays below mχ/20). They therefore also contribute to cold DM. Primary black holes (as MACHOs), axions, and WIMPs are all (in principle) detectable with pres ent or near-future technology (see below). There are also particle physics DM candidates which currently seem almost impossible to detect. T hese include the gravitino (the spin-3/2 superpartner of the graviton) [22], states from the “hidden sector” thought responsible for supersymmetry breaking [13], and the axino (the spin-1/2 superpartner of the axion) [23]. 22.2. Experimental detection of Dark Matter 22.2.1. The case of baryonic matter in our galaxy : The search for hidden galactic baryonic matter in the form of MAssive Compact Halo Objects (MACHOs) has been initiatedfollowing the suggestion that they may represent a large part of the galactic DM and could be detected th rough the microlensing eﬀect [3]. The MACHO, EROS, and OGLE collaborations have performed aprogram of observation of such objects by monitoring the luminosity of millions of stars in the Large and Small Magellanic Clouds for several years. EROS concluded that MACHOs cannot contribute more than 8% to the mass of the galactic halo [24], while MACHO observed a signal at 0.4 solar mass and put an upper limit of 40%. Overall,this strengthens the need for non-baryonic DM, also supported by the arguments developed above. 22.2.2. Axion searches : Axions can be detected by looking for a→γconversion in a strong magnetic ﬁeld [25]. Such a conversion proceeds through the loop-induced aγγcoupling, whose strength g aγγis an important parameter of axion models. Currently two experiments searching for axionic DM are taking data. They both employ high quality cavities. The cavity “Q factor” enhances the conversion rate on resonance, i.e., formac2=/planckover2pi1ωres. One then needs to scan the resonance frequency in order to cover a signiﬁcant range in maor, equivalently, fa.T h e bigger of the two experiments, the ADMX experiment situated at the LLNL in California [26], started taking data in the ﬁrst half of 1996. It uses very sophisticated “convent ional” electronic ampliﬁers with very low noise temperature to enhance the conversion signal. Their ﬁrst published results [27] exclude axions with mass between 1.9 and 3.3µeV, corresponding to fa/similarequal4·1013GeV, as a major component of the dark halo of our galaxy, if gaγγis near the upper end of the theoretically expected range. La ter an about ﬁve times better limit was achieved [28] for 1 .98µeV≤ma≤2.18µeV, if a large fraction of the local DM density is due to a single ﬂow of axions with very low velocity dispersion. The ADMX experiment is being upgraded byintroducing SQUIDs as ﬁrst–stage ampliﬁers; this should increase the sensitivity by about a factor of two. The smaller “CARRACK” experiment now being developed in Kyoto, Japan [29] uses Rydberg ato ms (atoms excited to a very high state, n/similarequal230) to detect the microwave photons that would result from axion conversion. This allows almost noise-free detection of single photons. Preliminary results of the CARRACK I experiment [30] exclude axions with mass in a narrow range around 10 µeV as major component of the galactic dark halo for some plausible range of g aγγ values. This experiment is being upgraded to CARRACK II, which intends to probe the range between 2 and 50 µeV with sensitivity to all plausible axion models, if axions form most of DM [30]. 22.2.3. Basics of direct WIMP search : As stated above, WIMPs should be gravitationally trapped inside galaxies and should have the adequate density proﬁle to account forthe observed rotational curves. Th ese two constraint s determine the main features of experimental de tection of WIMPs, which have been detailed in the reviews [31]. Their mean velocity inside our galaxy relative to its center is expected to be similar to that of stars, i.e., a few hundred kilometers per second at the location of our sola r system. For these velocities, WIMPs interact with ordinary matter through elastic scattering on nuclei. With expected WIMP masses in the range 10 GeV to 10 TeV, typical nuclear recoil energies are of order of 1 to 100 keV. The shape of the nuclear recoil spectrum results from a convolution of the WIMP velocity distribution, usually taken as a Maxwellian distribution in the galactic rest frame, shifted into the Earth restframe, with the angular scattering distribution, which is isotropic to ﬁrst approximation but forward-peaked for high nuclear mass (typically higher than Ge mass) due to the nuclear form factor.Overall, this results in a roughly exponential spectrum. The higher the WIMP mass, the higher the mean value of the exponential. This points to the need for low nuclea r energy threshold detectors. On the other hand, expected interaction rates depend on the product of the local WIMP ﬂux and the interaction cross section. The ﬁrst term is ﬁxed by the local density of dark matter, taken as 0.3 GeV/cm 3(see above), the mean WIMP velocity, typically 220 km/s, and the mass of the WIMP. The expected interaction rate then mainly depends on two unknowns, the mass and cross section of the WIMP (with some uncertainty [5] due to the halo model). This is why theexperimental observable, which is basically the scattering rate as a function of energy, is usually expressed as a contour in the WIMP mass–cross section plane. The cross section depends on the nature of the couplings. For non-relativistic WIMPs, one in general has to distinguish spin- independent and spin-dependent couplings. The former can involve scalar and vector WIMP and nucleon currents (vector currents are 22. Dark matter 243 absent for Majorana WIMPs, e.g., the neutralino), while the latter involve axial vector currents (and obviously only exist if χcarries spin). Due to coherence eﬀects, th e spin-independent cross section scales approximately as the square of the mass of the nucleus, sohigher mass nuclei, from Ge to Xe, are preferred for this search. For spin-dependent coupling, the cross section depends on the nuclear spin factor; used target nuclei include 19F,23Na,73Ge,127I,129Xe,131Xe, and133Cs. Cross sections calculated in MSSM models induce rates of at most 1e v td a y−1kg−1of detector, much lower than the usual radioactive backgrounds. This indicates the need for underground laboratories to protect against cosmic ray induced ba ckgrounds, and for the selection of extremely radio -pure materials. The typical shape of exclusion contours can be anticipated from this discussion: at low WIMP mass, the sensitivity drops because of the detector energy th reshold, whereas at high ma sses, the sensitivity also decreases because, for a ﬁxed mass density, the WIMP ﬂux decreases ∝1/mχ. The sensitivity is best for WIMP masses near the mass of the recoiling nucleus. 22.2.4. Status and prospects of direct WIMP searches : The ﬁrst searches have been performed with ultra-pure semicon- ductors installed in pure lead and copper shields in undergroundenvironments [32]. Combining a priori excellent energy resolutions and very pure detector material, t hey produced the ﬁrst limits on WIMP searches (Heidelberg-Moscow, IGEX, COSME-II, HDMS) [32].Without positive identiﬁcation of nu clear recoil events, however, these experiments could only set limits, e.g., excluding sneutrinos as major component of the galactic halo. Still, planned experiments using sev- eral tens of kg to a ton of Germanium (many of which were designed for double-beta decay search)—GERDA, MAJORANA—are based ononly passive reduction of the external and internal electromagnetic and neutron background by using segmented detectors, minimal detector housing, close electronics, and large liquid nitrogen shields. Theirsensitivity to WIMP interactions will depend on their ability to lower the energy threshold suﬃciently, while keeping the background rate small. To make further progress, active background rejection and signal identiﬁcation questions have to be addressed. This has been the focus of many recent investigations and improvements. Activebackground rejection in detector s relies on the relatively small ionization in nuclea r recoils due to their low velocity. This induces a reduction—quenching—of the ionization/scintillation signal for nuclear recoil signal events relative to eorγinduced backgrounds. Energies calibrated with gamma so urces are then called “electron equivalent energies” (eee). This eﬀect has been both calculated and measured [32]. It is exploited in cr yogenic detectors described later. In scintillation detectors, it induces in addition a diﬀerence in decaytimes of pulses induced by e/γevents vs nuclear recoils. Due to the limited resolution and discrimination power of this technique at low energies, this eﬀect allows only a sta tistical background rejection. It has been used in NaI(Tl) (DAMA, LIBRA, NAIAD, Saclay NaI), in CsI(Tl)(KIMS), and Xe (ZEPLIN I) [32]. No observation of nuclearrecoils has been reported by these experiments. Two experimental signatures are predicted for true WIMP signals. One is a strong daily forward/backward asymmetry of the nuclear recoil direction, due to the alternate sweeping of the WIMP cloud by the rotating Earth. Detection of thi s eﬀect requires gaseous detectors or anisotropic response scintillators (stilbene). The second is a few percent annual modulation of the recoil rate due to the Earth speed adding to or subtracting from the speed of the Sun. This tiny eﬀect can only be detected with large masse s; nuclear recoil identiﬁcation should also be performed, as the much larger background may also be subject to seasonal modulation. The DAMA experiment operating 100 kg of NaI(Tl) in Gran Sasso has observed, with a statistical signiﬁcance of 6.3 σ, an annually modulated signal with the expect ed phase, over a period of 7 years with a total exposure of around 100 000 kg ·d , in the 2 to 6 keV (eee) energy interval [33]. Thi s eﬀect is attributed to a WIMP signal by the authors. If interpreted within the standard halo model described above, it would require a WIMP with m χ/similarequal50 GeV andσχp/similarequal7·10−6pb (central values). This interpretation has, however, several unaddressed implications. I n particular, the expected nuclear recoil rate from WIMPs should be of the order of 50% of the total measured rate in the 2–3 keV (eee) bin and 7% in the 4–6 keV (eee)bin. The rather large WIMP signal should be detectable by the pulse shape analysis. Moreover, the remaining, presumably e/γ-induced, background would have to rise with energy; no explanation for this is given by the authors. The extended version of DAMA, LIBRA, is now taking data with 250 kg of NaI(Tl) in Gran Sasso; results arescheduled to be published in 2008. Annual modulation has also been searched for by NaI-32 (Zaragoza), DEMOS (Ge), and ELEGANTS (NaI) [32]. No signal has been seenin these experiments, but their sen sitivity is too low to contradict DAMA. By taking advantage of an eﬃcient pulse shape discrimination at low energies in CsI(Tl) scintillators, KIMS, operating four crystalswith a total mass of 34.8 kg in the Yang Yang Lab in Korea, currently provides the best limit on pure proton spin-dependent couplings [39]. The same data also exclude the hypothesis that the modulation observed by DAMA is due to interactions occurring on iodine nuclei, that is the “classical” solution of a 60 GeV WIMP, under identicalassumptions of form factors, galaxy halos etc.,u s e db yt h eD A M A Collaboration. New limits on the spin-independent coupling of WIMPs were obtained by the CDMS collaboration, which has operated Ge cryogenic detectors at the Soudan mine, during two runs involving exposures of respectively 19 and 34 kg ·d after cuts [34]. They supercede their own earlier results as well as those of EDELWEISS, also obtained with cryogenic Ge detectors in the deep underground Fr´ejus lab [35]. The simultaneous measurement of the phonon signal and the ionization signal in such semiconductor detectors permits event by event discrimination between nu clear and electronic recoils down to 5 to 10 keV recoil energy. In additi on, advanced rejection techniques allowed CDMS to reject surface det ector interactions, which can mimic nuclear recoils. Assuming conventional WIMP halo parametersdescribed above, and spin-independent coupling WIMP interactions, the CDMS limit and DAMA signal are clearly incompatible. Varying the halo parameters, and/or including spin-dependent interactions compatible with the neutrino ﬂux limit from the Sun, does not allow reconciliation of both results without ﬁnetuning [36]. The obtainedsensitivity of σ χp/similarequal1.6·10−7pb for a WIMP mass of 60 GeV tests the upper range of cross sections that can be accommodated in the MSSM [37]. CDMS also provides the best sensitivity for spin-dependent WIMP- neutron interactions thanks to the73Ge (29Si) content of natural Germanium (Silicon) [38]. Other cryogenic experiments like CRESST and ROSEBUD [40] use the scintillation of CaWO 4or other inorganic scintillators as second variable for background discrimination, while CUORICINO isusing TeO 2in the purely thermal mode. The cryogenic experimental programs of CDMS II, EDELWEISS II, CRESST II, and CUORI- CINO [40] intend to increase their sensitivity by a factor of 100, by o p e r a t i n gf r o maf e wt o4 0k go fd e t e c t o r s . Considerable progress has been made by noble gas detectors in the last few years [41]. In particular, dual (liquid and gas) phase detectors allow to measure both the primary scintillation and the ionization electrons drifted through the liquid and ampliﬁed in thegas, which can be used for background rejection. The best current limit worldwide on spin-independent couplings of WIMPs for all masses above 10 GeV has been obtained by theXENON-10 experiment, a 15-kg dual-phase Xenon TPC with 5.4 kg of ﬁducial mass run at the Gran Sasso laboratory [42]. Thanks to a very low threshold of 4 keV recoil energy and the high A of Xenonnuclei, a limit of about σ χp/similarequal4(9)·10−8pb has been set for WIMP mass of 30 (100) GeV, even if all ten events observed in the region of interest are interpreted as bein g due to WIMP scattering. Since a similar number of background even ts is expected, no signal has been claimed. ZEPLIN II, using the same principle and with a total mass of 31 kg, has been operated in the Boulby laboratory and reports a lower sensitivity. XMASS in Japan has operated a single-phase 100 244 22. Dark matter kg detector (few kg ﬁducial mass) at the SuperKamiokande site, and demonstrated the self-shielding eﬀect to lower the background [32]. They are starting to build an 800 kg (100 kg ﬁducial mass) detector. These projects will scale up to 100 kg or ton scale with the hope ofgetting a large gain in sensitivity, provided the background decreases accordingly. Good progress has also been made with liquid Argon detectors by the WARP group, who operated a 3.2-kg double-phase prototype in Gran Sasso. Thanks to a double-background rejection method based on the asymmetry between scintillating and ionizing pulsesand pulse shape discrimination of scintillating pulses, they could achieve very high background rej ection, even in the presence of the radioactive isotope 39Ar, although with a ﬁnal sensitivity still lower than that of CDMS or XENON. The ArDM project will use similar technique with a much larger (1,100 kg) volume. Many other projects(CLEAN, DEAP, HPGS, and SIGN) are emerging with the aim of using Argon, Xenon, or Neon in liquid, double-phase, or high-pressure gas form [41]. There is also continuous work in the development of a low pressure Time Projection Chamber, the only convincing technique to measure the direction of nuclear recoils [43]. DRIFT, a 1 m 3 volume detector, has been operated underground, but with highbackground due to internal radon contamination. A sub-keV energy threshold gaseous detector usin g Helium 3, the Mimac project, is being investigated for WIMP searc hes [43]. Other exotic techniques include the superheated droplet detectors SIMPLE and PICASSO, which has obtained interesting limits on spin-dependent couplings; anultra cold pure 3He detector (ULTIMA) has been operated with a very small sensitive mass; and a bubble chamber like detector, COUPP, run at Fermilab [41]. Sensitivities down to σχpof 10−10pb, as needed to probe large regions of MSSM parameter space [37], can be reached with detectors of typical masses of 1 ton [40], assuming nearly perfectbackground discrimination capabilities. More and more projects are envisaged such EURECA, (European multi-array, multi-target 1 ton cryogenic set up), ELIXIR (European 1 t liquid Xenon), and LUX (US 300 kg liquid Xenon) [32]. Note that the expected WIMP rate is then 5 evts/ton/year for Ge. The ultimate neutronbackground will only be identiﬁed by its multiple interactions in a ﬁnely segmented or multiple-interaction-sensitive detector, and/or by operating detectors containing diﬀerent target materials within thesame set–up. Information on various neutron background calculations and measurements can be found in [44]. With an intermediate mass of 10 to 30 kg, and therefore less eﬃcient multiple interactiondetection, a muon veto seems mandatory in most existing underground laboratories. 22.2.5. Status and prospects of indirect WIMP searches : WIMPs can annihilate and their annihilation products can be detected; these include neutrinos, gamma rays, positrons, antiprotons, and antinuclei [45]. These methods are complementary to direct detection and can explore higher masses and diﬀerent coupling scenarios. “Smoking gun” signals for indirect detection are neutrinoscoming from the center of the Sun or Earth, and monoenergetic photons from the halo. WIMPs can be slowed down, captured, and trapped in celestial objects like the Earth or the Sun, thus enhancing their density andtheir probability of annihilation. This is a source of muon neutrinos which can interact in the Earth. Upward going muons can then be detected in large neutrino tel escopes such as MACRO, BAKSAN, SuperKamiokande, Baikal, AMANDA, ANTARES, NESTOR, and the future large sensitive area IceC ube [45]. The best upper limits, of /similarequal1000 muons/km2/year, have been set by SuperKamiokande [46]. However, at least in the framework of the MSSM and with standard halo velocity proﬁles, only the limits from the Sun, which mostly probespin-dependent couplings, are competitive with direct WIMP search limits. ANTARES (IceCube) will increase this sensitivity respectively by/similarequalone (two) order(s) of magnitude. WIMP annihilation in the halo can give a continuous spectrum of gamma rays and (at one-loop level) also monoenergetic photon contributions from the γγandγZchannels. These channels also allowto search for WIMPs for which direct detection experiments have little sensitivity, e.g., almost pure higgsinos. However, the size of this signal depends very strongly on the halo model, but is expected to be most prominent towards the galactic center. Existing limits come from theEGRET satellite below 10 GeV, and from the WHIPPLE ground based telescope above 100 GeV [47]. However, only the planned space mission GLAST will be able to provide competitive SUSY sensitivities in both the continuous and γline channels. Also, Atmospheric Cherenkov Telescopes like MAGIC, VERITAS, and H.E.S.S. should beable to test some SUSY models, at large WIMP mass, for halo models showing a signiﬁcant WIMP enhan cement at the galactic center [45]. H.E.S.S. has actually observed a featureless spectrum, well describedby a power law extending beyond 20 TeV [48]. This is most likely due to an astrophysical source, which thus contributes a large background to searches for photons from WIMP annihilation near the center of our galaxy. At the other end of the mass spectrum, a WIMP mass below 20 MeV would be required to explain the excess of 511 keV gammarays from an extended region around the galactic center observed by INTEGRAL [49]. Diﬀuse continuum gammas could also give a signature due to their anisotropic distribution tracking the halo density as seen from Earth. According to [50], a re-analysi s of EGRET data shows an excess in the energy spectrum at the GeV range, if one normalizes the experimental spectrum to that exp ected from model calculations at lower energies, assuming that the cosmic ray spectrum has the sameshape (but diﬀerent normalization) everywhere in our galaxy. The excess can be explained in terms of WIMP annihilation, with WIMP mass near 80 GeV, only if one assumes a rather clumpy halo; this can boost the signal by a large factor, since it scales ∝ρ 2 DM. However, this interpretation is still under debate. The observation could also bedue to astrophysical sources ( e.g., due to a location-dependent shape of the cosmic ray spectrum). Moreover, the measurement should be reproduced by an independent instrument before strong conclusionsare drawn. Antiprotons arise as another WIMP annihilation product in the halo. The signal is expected to be detectable above background only at very low energies. The BESS balloon-borne experiment indeed observed antiprotons below 1 GeV [ 51]. However, the uncertainties in the calculation of the expected signal and background energy spectra are too large to reach a ﬁrm conclu sion. Precision measurements by the future experiments BESS, AMS2, and PAMELA – which hasactually been launched in June 2006 – may allow to disentangle signal and background [45]. A cosmic-ray positron ﬂux excess at around 8 GeV measured by HEAT [52] has given rise to numerous calculations and conjectures concerning a possible SUSY interpretation. The need for an ad-hoc“boost” of the expected ﬂux to match the observed one, and the failure to reproduce the energy shape by including a component from WIMP annihilation, are illustrative of the diﬃculty to assign a Dark M a t t e ro r i g i nt os u c hm e a s u r e m e n t s . Last but not least, an antideuteron signal [53], as potentially observable by AMS2 or PAMELA, could constitute a signal for WIMP annihilation in the halo. An interesting comparison of respective sensitivities to MSSM parameter space of future direct and various indirect searches has been performed with the DARKSUSY tool [54]. A web-basedup-to-date collection of results from direct WIMP searches, theoretical predictions, and sensitivities of future experiments can be found in Ref. 55. Also, a new web page, initiated by ILIAS, a Europeanunderground science and infrastructure network, allows to make predictions for WIMP signals in various experiments, within a variety of SUSY models. Its long-term goal is to propose an interactive integrated analysis of all relevant data. These should ultimately include not only data from direct and indirect WIMP detectionexperiments, but also from high-energy colliders such as the LHC. 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Muoz, Journ. of Cosm. And Astrop. Phys.,10, 3(2004). 46. SuperKamiokande Collab., S. Desai et al.,P h y s .R e v . D70, 109901 (2004). 47. EGRET Collab., D. Dixon et al.,N e wA s t r o n . 3, 539 (1998). 48. H.E.S.S. Collab., F.A. Aharonian et al., Phys. Rev. Lett. 97, 221102 (2006); Erratum-ibid. 97, 249901 (2006). 49. C. Boehm et al., Phys. Rev. Lett. 92, 101301 (2004). 50. W. de Boer et al., Astron. Astrophys. 444(2005) 51, and Phys. Lett. B636 , 13 (2006). 51. BESS Collab., S. Orito et al., Phys. Rev. Lett. 84, 1078 (2000). 52. HEAT Collab., S. W. Barwick et al.,A s t r o p h y s .J . 482, L191 (2000). 53. F. Donato, N. Fornengo, and P. Salati, Phys. Rev. D62, 043003 (2000). 54. DARKSUSY site: http://www.physto.se/ edsjo/darksusy/ . 55. http://dmtools.brown.edu . 56. ILIAS web page: http://pisrv0.pit.physik. uni-tuebingen.de/darkmatter/ . 246 23. Cosmic microwave background 23. COSMIC MICROWAVE BACKGROUND Revised August 2007 by D. Scott (University of British Columbia) and G.F. Smoot (UCB/LBNL). 23.1. Introduction The energy content in radiation from beyond our Galaxy is dominated by the Cosmic Microwave Background (CMB), discoveredin 1965 [1]. The spectrum of the CMB is well described by a blackbody function with T=2.725 K. This spectral form is one of the main pillars of the hot Big Bang model for the early Universe. Thelack of any observed deviations from a blackbody spectrum constrains physical processes over cosmic history at redshifts z∼<10 7(see earlier versions of this mini-review). However, at the moment, all viablecosmological models predict a very n early Planckian spectrum, and so are not stringently limited. Another observable quantity inherent in the CMB is the variation in temperature (or intensity) from one part of the microwave sky to another [2]. Since the ﬁrst detection of these anisotropies by theCOBE satellite [3], there has been intense activity to map the sky at increasing levels of sensitivity and angular resolution by ground-based and balloon-borne measurements. These were joined in 2003 by theﬁrst results from NASA’s Wilkinson Microwave Anisotropy Probe(WMAP ) [4], which were improved upon by analysis of the 3 year WMAP data [5]. Together these observations have led to a stunning conﬁrmation of the ‘Standard Model of Cosmology.’ In combinationwith other astrophysical data, the CMB anisotropy measurements place quite precise constraints on a number of cosmological parameters, and have launched us into an era of precision cosmology. 23.2. Description of CMB Anisotropies Observations show that the CMB contains anisotropies at the 10−5level, over a wide range of angular scales. These anisotropies are usually expressed by using a spherical harmonic expansion of the CMB sky: T(θ,φ)=/summationdisplay /lscriptma/lscriptmY/lscriptm(θ,φ). The vast majority of the cosmological information is contained in the temperature 2-point function, i.e., the variance as a function of separation θ. Equivalently, the power per unit ln /lscriptis/lscript/summationtext m|a/lscriptm|2/4π. 23.2.1. The Monopole : The CMB has a mean temperature of Tγ=2.725±0.001 K (1 σ)[ 6 ] , which can be considered as the monopole component of CMB maps, a00. Since all mapping experiments involve diﬀerence measurements, they are insensitive to this aver age level. Monopole measurements can only be made with absolute temperature devices, such as the FIRAS instrument on the COBE satellite [6]. Such measurements of the spectrum are consistent with a blackbody distribution over more than three decades in frequency. A blackbody of the measured temperature corresponds to nγ=( 2ζ(3)/π2)T3γ/similarequal411 cm−3and ργ=(π2/15)T4γ/similarequal4.64×10−34gc m−3/similarequal0.260 eVcm−3. 23.2.2. The Dipole : The largest anisotropy is in the /lscript= 1 (dipole) ﬁrst spherical harmonic, with amplitude 3 .358±0.017 mK [7]. The dipole is interpreted to be the result of the Doppler shift caused by the solarsystem motion relative to the nearly isotropic blackbody ﬁeld, as conﬁrmed by measurements of the radial velocities of local galaxies [8]. The motion of an observer with velocity β≡v/crelative to an isotropic Planckian radiation ﬁeld of temperature T 0produces a Doppler-shifted temperature pattern T(θ)=T0(1−β2)1/2/(1−βcosθ) /similarequalT0/parenleftBig 1+βcosθ+(β2/2)cos2 θ+O(β3)/parenrightBig . At every point in the sky, one observes a blackbody spectrum, with temperature T(θ). The spectrum of the dipole is the diﬀerential of a blackbody spectrum, as conﬁrmed by Ref. 9. The implied velocity for the solar system barycenter is v= 369±2k ms−1, assuming a value T0=Tγ,t o w a r d s( /lscript,b)= (263.86◦±0.04◦,48.24◦±0.10◦) [10,7]. Such a solar system motionimplies a velocity for the Galaxy and the Local Group of galaxies relative to the CMB. The derived value is vLG= 627 ±22 kms−1 towards ( /lscript,b) = (276◦±3◦,30◦±3◦), where most of the error comes from uncertainty in the velocity of the solar system relative to theLocal Group. The dipole is a frame-dependent quantity, and one can thus determine the ‘absolute rest frame’ as that in which the CMB dipole would be zero. Our velocity relative to the Local Group, as well as thevelocity of the Earth around the Sun, and any velocity of the receiver relative to the Earth, is normally removed for the purposes of CMB anisotropy study. 23.2.3. Higher-Order Multipoles : The variations in the CMB temperature maps at higher multipoles (/lscript≥2) are interpreted as being mostly the result of perturbations in the density of the early Universe, manifesting themselves at theepoch of the last scattering of the CMB photons. In the hot Big Bangpicture, the expansion of the Universe cools the plasma so that by a redshift z/similarequal1100 (with little dependence on the details of the model), the hydrogen and helium nuclei can bind electrons into neutral atoms,a process usually referred to as recomb ination [11]. Before this epoch, the CMB photons are tightly coupled to the baryons, while afterwards they can freely str eam towards us. Theoretical models gen erally predict that the a /lscriptmmodes are Gaussian random ﬁelds to high precision, e.g., standard slow-roll inﬂation’s non-Gaussian contribution is expected to be one or two orders of magnitude below current observational limits [12]. Althoughnon-Gaussianity of various forms is possible in early Universe models, tests show that Gaussianity is an extremely good simplifying approximation [14,15], with only some relatively weak indicationsof non-Gaussianity or statistical anisotropy at large scales. Such signatures found in existing WMAP data are genera lly considered to be subtle foreground or instrumental artefacts [13,16]. With the assumption of Gaussian statistics, and if there is no preferred axis, then it is the variance of the temperature ﬁeld which carries the cosmological information, rather than the values of the individual a /lscriptms; in other words the power spectrum in /lscriptfully characterizes the anisotropies. The power at each /lscriptis (2/lscript+1 )C/lscript/(4π), where C/lscript≡/angbracketleftbig |a/lscriptm|2/angbracketrightbig , and a statistically isotropic sky means that all ms are equivalent. Thus averages over mcan be used as estimators of the C/lscripts to constrain their expectation values, which are the quantities predicted by a theoreti cal model. For an idealized full-sky observation, the variance of each measured C/lscript(i.e., the variance of the variance) is [2 /(2/lscript+1 ) ]C2 /lscript. This sampling uncertainty (known as ‘cosmic variance’) comes about because each C/lscriptisχ2distributed with (2/lscript+ 1) degrees of freedom for our observable volume of the Universe. For fractional sky coverage, fsky, this variance is increased by 1 /fsky and the modes become partially correlated. It is important to understand that theories predict the expectation value of the power spectrum, whereas our sky is a single realization.Hence the cosmic variance is an unavoidable source of uncertainty when constraining models; it d ominates the scatter at lower /lscripts, while the eﬀects of instrumental noise and resolution dominate at higher /lscripts [17]. 23.2.4. Angular Resolution and Binning : There is no one-to-one conversion between multipole /lscriptand the angle subtended by a particular spatial scale projected onto the sky.However, a single spherical harmonic Y /lscriptmcorresponds to angular variations of θ∼π//lscript. CMB maps contain anisotropy information from the size of the map (or in practice some fraction of that size) downto the beam-size of the instrument, σ. One can think of the eﬀect of a Gaussian beam as rolling oﬀ the power spectrum with the function e −/lscript(/lscript+1)σ2. For less than full sky coverage, the /lscriptmodes become correlated. Hence, experimental results are usually quoted as a series of ‘band powers’, deﬁned as estimators of /lscript(/lscript+1 )C/lscript/2πover diﬀerent ranges of/lscript. Because of the strong foreground signals in the Galactic Plane, even ‘all-sky’ surveys, such as COBE andWMAP involve a cut sky. The amount of binning required to obtain uncorrelated estimates of power also depends on the map size. 23. Cosmic microwave background 247 23.3. Cosmological Parameters The current ‘Standard Model’ of cosmology contains around 10 free parameters (see The Cosmol ogical Parameters—Sec. 21 of this Review ). The basic framework is the Friedmann-Robertson-Walker (FRW) metric ( i.e., a universe that is approximately homogeneous and isotropic on large scales), with density perturbations laid downat early times and evolving into t oday’s structures (see Big-Bang cosmology—Sec. 19 of this Review ). These perturbations can be initially either ‘adiabatic’ (meaning that there is no change to theentropy per particle for each species, i.e.,δρ/ρfor matter is (3 /4)δρ/ρ for radiation) or ‘isocurvature’ (meaning that, for example, matter perturbations compensate radiation perturbations so that the total energy density remains unperturbed, i.e.,δρfor matter is −δρ for radiation). These diﬀerent modes give rise to distinct phases during growth, with those of the adiabatic scenario being strongly preferred by the data. Models that generate mainly isocurvaturetype perturbations (such as most topological defect scenarios) are no longer considered to be viable. However, admixtures of adiabatic and isocurvature modes are still allowed. Within the adiabatic family of models, there is, in principle, a free function describing how the comoving curvature perturbations, R, vary with length scale. There ar e physical reasons to anticipate that the variance of these perturbations will be described well by a power-law in scale, i.e.,/angbracketleftbig |R| 2/angbracketrightbig ∝kn−4,w h e r e kis wavenumber and nis the usual deﬁnition of spectral index. So-called ‘scale-invariant’ initial conditions (meaning gravitational potential ﬂuctuations which are independent of k) correspond to n= 1. In inﬂationary models [18], perturbations are generated by quantum ﬂuctuations, which are setby the energy scale of inﬂation, together with the slope and higher derivatives of the inﬂationary potential. One generally expects that the Taylor series expansion of ln R(lnk) has terms of steadily decreasing size. For the simplest models, there are thus 2 parameters describingthe initial conditions for density perturbations: the amplitude and slope of the power spectrum. These can be explicitly deﬁned, for example, through: ∆ 2 R≡(k3/2π2)/angbracketleftBig |R|2/angbracketrightBig =A(k/k0)n−1, withA≡∆2 R(k0)a n d k0=0.002 Mpc−1, say. There are many other equally valid deﬁnitions of the amplitude parameter (see alsoSec. 19 and Sec. 21 of this Review ), and we caution that the relationships between some of them can be cosmology-dependent. In ‘slow roll’ inﬂationary models, this normalization is proportional to the combination V 3/(V/prime)2, for the inﬂationary potential V(φ). The slope nalso involves V/prime/prime, and so the combination of Aandncan, in principle, constrain potentials. Inﬂation generates tensor (gravity wave) modes, as well as scalar (density perturbation) modes. This fact introduces another parameter, measuring the amplitude of a possible tensor component, or equivalently the ratio of the tensor to scalar contributions. Thetensor amplitude is A T∝V, and thus one expects a larger gravity wave contribution in models where inﬂation happens at higher energies. The tensor power spectrum also has a slope, often denotedn T, but since this seems likely to be extremely hard to measure, it is suﬃcient for now to focus only on the amplitude of the gravity wave component. It is most common t o deﬁne the tensor contribution through r,t h er a t i oo ft e n s o rt os c a l a r perturbation spectra at small wavenumbers (say k=0.002 Mpc−1); however, there are other deﬁnitions, for example in terms of the ratio of contributions toC 2. Diﬀerent inﬂationary potentials will lead to diﬀerent predictions, e.g.,f o rλφ4inﬂation with 50 e-folds, r=0.32, and for m2φ2inﬂation r/similarequal0.15, while other models can have arbitrarily small values of r. In any case, whatever the speciﬁc deﬁnition, and whether they comefrom inﬂation or something else, the ‘initial conditions’ give rise to a minimum of 3 parameters: A,n,a n d r. The background cosmology requires an expansion parameter (the Hubble Constant, H 0, often represented through H0= 100hkms−1Mpc−1) and several parameter s to describe the matter and energy content of the Universe. These are usually given in termsof the critical density, i.e., for species ‘x’, Ω x≡ρx/ρcrit,w h e r e ρcrit≡3H2 0/8πG. Since physical densities ρx∝Ωxh2≡ωxare what govern the physics of the CMB anisotropies, it is these ωst h a ta r eb e s tFigure 23.1: The theoretical CMB ani sotropy power spectrum, using a standard ΛCDM model from CMBFAST .T h e x-axis is logarithmic here. The regions, each covering roughly a decade in/lscript, are labeled as in the text: the ISW rise; Sachs-Wolfe plateau; acoustic peaks; and damping tail. Also shown is the shape of the tensor (gravity wave) contribution, with an arbitrary normalization. constrained by CMB data. In particular CMB observations constrain Ω Bh2for baryons and Ω Mh2for baryons plus Cold Dark Matter. The contribution of a cosmological constant Λ (or other form of Dark Energy) is usually included via a parameter which quantiﬁesthe curvature, Ω K≡1−Ωtot,w h e r eΩ tot=ΩM+ΩΛ. The radiation content, while in principle a free parameter, is precisely enough determined by the measurement of Tγ,a n dm a k e sa <10−4 contribution to Ω tottoday. The main eﬀect of astrophysical processes on the C/lscriptsc o m e s through reionization. The Universe became reionized at some redshift zi, long after recombination, aﬀecting the CMB through the integrated Thomson scattering optical depth: τ=/integraldisplayzi 0σTne(z)dt dzdz, where σTis the Thomson cr oss-section, ne(z) is the number density of free electrons (which depends on astrophysics), and dt/dz is ﬁxed by the background cosmology. In principle, τcan be determined from the small-scale matter power spectrum, together with the physics of structure formation and feedback processes. However, this is a suﬃciently intractable calculation that τneeds to be considered as a free parameter. Thus, we have 8 basic cosmological parameters: A,n,r,h,ΩBh2, ΩMh2,Ωtot,a n d τ. One can add additional parameters to this list, particularly when using the CMB in combination with other data sets.The next most relevant ones might be: Ω νh2, the massive neutrino contribution; w(≡p/ρ), the equation of state parameter for the Dark Energy; and dn/dlnk, measuring deviations from a constant spectral index. To these 11 one could of course add further parameters describing additional physics, such as details of the reionization process, features in the initial power spectrum, a sub-dominantcontribution of isocurvature modes, etc. As well as these underlying parameters, there are other quantities that can be obtained from them. Such derived parameters include theactual Ωs of the various components ( e.g.,Ω M), the variance of density perturbations at particular scales ( e.g.,σ8), the age of the Universe today ( t0), the age of the Universe at recombination, reionization, etc. 248 23. Cosmic microwave background 23.4. Physics of Anisotropies The cosmological parameters aﬀect the anisotropies through the well understood physics of the evolution of linear perturbations withina background FRW cosmology. There are very eﬀective, fast, and publicly-available software codes for computing the CMB anisotropy, polarization, and matter power spectra, e.g.,CMBFAST [19] and CAMB [20]. CMBFAST is the most extensively used code; it has been tested over a wide range of cosmologi cal parameters a nd is considered to be accurate to better than the 1% level [21]. A description of the physics underlying the C /lscriptsc a nb es e p a r a t e d into 3 main regions, as shown in Fig. 23.1. 23.4.1. The ISW rise, /lscript∼<10and Sachs-Wolfe plateau, 10∼< /lscript∼<100: The horizon scale (or more precisely, the angle subtended by the Hubble radius) at last scattering corresponds to /lscript/similarequal100. Anisotropies at larger scales have not evolved sign iﬁcantly, and hence directly reﬂect the ‘initial conditions.’ The combination of gravitational redshift andintrinsic temperature ﬂuctuations leads to δT/T/similarequal(1/3)δφ/c 2,w h e r e δφis the perturbation to the gravitational potential. This is usually referred to as the ‘Sachs-Wolfe’ eﬀect [22]. Assuming that a nearly scale-i nvariant spectrum of density perturbations was laid down at early times ( i.e.,n/similarequal1, meaning equal power per decade in k), then /lscript(/lscript+1 )C/lscript/similarequalconstant at low /lscripts. This eﬀect is hard to see unless the multipole axis is plotted logarithmically(as in Fig. 23.1, but not Fig. 23.2). Time variation of the potentials ( i.e., time-dependent metric perturbations) leads to an upturn in the C /lscripts in the lowest several multipoles; any deviation from a total equation of state w=0h a s such an eﬀect. So the dominance of the Dark Energy at low redshiftmakes the lowest /lscripts rise above the plateau. This is sometimes called the ‘integrated Sachs-Wolfe eﬀect’ (or ISW rise), since it comes from the line integral of ˙φ; it has been conﬁrmed through correlations between the large-angle anisotropies and large-scale structure [23]. Speciﬁc models can also give additional contributions at low /lscript (e.g., perturbations in the Dark Energy component itself [24]) , but typically these are buried in the cosmic variance. In principle, the mechanism that produces primordial perturbations could generate scalar, vector, and tensor modes. However, the vector (vorticity) modes decay with the expansion of the Universe. The tensors (transverse trace-free perturbations to the metric) generate temperature anisotropies through the integrated eﬀect of the locally anisotropic expansion of space. Since the tensor modes also redshiftaway after they enter the horizon, they contribute only to angular scales above about 1 ◦(see Fig. 23.1). Hence some fraction of the low/lscriptsignal could be due to a gravity wave contribution, although small amounts of tensors are essentially impossible to discriminatefrom other eﬀects that might raise the level of the plateau. However, the tensors canbe distinguished using polarization information (see Sec. 23.6). 23.4.2. The acoustic peaks, 100∼</lscript∼<1000 : On sub-degree scales, the rich structure in the anisotropy spectrum is the consequence of gravity-driven acoustic oscillations occurringbefore the atoms in the Universe became neutral. Perturbationsinside the horizon at last scattering have been able to evolve causally and produce anisotropy at the last scattering epoch, which reﬂects this evolution. The frozen-in phases of these sound waves imprinta dependence on the cosmologica l parameters, which gives CMB anisotropies their great constraining power. The underlying physics can be understood as follows. Before the Universe became neutral, the pro ton-electron plasma was tightly coupled to the photons, and these components behaved as a single ‘photon-baryon ﬂuid.’ Perturbations in the gravitational potential, dominated by the Dark Matter component, were steadily evolving.They drove oscillations in the photon-baryon ﬂuid, with photonpressure providing most of the restoring force and baryons giving some additional inertia. The perturbations were quite small in amplitude, O(10 −5), and so evolved linearly. That means each Fourier mode evolved independently, and hence can be described by a driven harmonic oscillator, with frequency determined by the sound speed in the ﬂuid. Thus the ﬂuid density underwent oscillations, giving timevariations in temperature. These combine with a velocity eﬀect which isπ/2 out of phase and has its amplitude reduced by the sound speed. After the Universe recombined, t he radiation decoupled from the baryons and could travel freely towards us. At that point, the phases of the oscillations were frozen-in, and became projected on the skyas a harmonic series of peaks. The main peak is the mode that went through 1/4 of a period, reaching maximal compression. The even peaks are maximal under -densities, which are generally of smaller amplitude because the rebound has to ﬁght against the baryon inertia. The troughs, which do not extend to zero power, are partially ﬁlled by the Doppler eﬀect because they are at the velocity maxima. The physical length scale associ ated with the peaks is the sound horizon at last scattering, which can be straightforwardly calculated.This length is projected onto the sky, leading to an angular scale that depends on the geometry of space, as well as the distance to last scattering. Hence the angular position of the peaks is a sensitive probeof the spatial curvature of the Universe ( i.e.,Ω tot), with the peaks lying at higher /lscriptin open universes and lower /lscriptin closed geometry. One additional eﬀect arises from reionization at redshift zi.A fraction of photons ( τ) will be isotropically scattered at z<z i, partially erasing the anisotropies at angular scales smaller than those subtended by the Hubble radius at zi. This corresponds typically to /lscripts above about a few 10s, depending on the speciﬁc reionization model.The acoustic peaks are therefore reduced by a factor e −2τrelative to the plateau. These peaks were a clear theoretica l prediction going back to about 1970 [25]. One can think of them as a snapshot of stochastic standingwaves. Since the physics governing them is simple and their structure rich, then one can see how they encode extractable information about the cosmological parameters. Their empirical existence startedto become clear around 1994 [26], and the emergence, over thefollowing decade, of a coherent series of acoustic peaks and troughs is a triumph of modern cosmology. T his picture has received further conﬁrmation with the recent detect ion in the power spectrum of galaxies (at redshifts close to zero) of the imprint of these same acoustic oscillations in the baryon component [27]. 23.4.3. The damping tail, /lscript∼>1000 : The recombination process is not instantaneous, giving a thickness to the last scattering surface. This leads to a damping of the anisotropies at the highest /lscripts, corresponding to scales smaller than that subtended by this thickness. One can also think of the photon-baryon ﬂuid as having imperfect coupling, so that there is diﬀusion between the two components, and hence the amplitudes ofthe oscillations decrease with time. These eﬀects lead to a dampingof the C /lscripts, sometimes called Silk damping [28], which cuts oﬀ the anisotropies at multipoles above about 2000. An extra eﬀect at high /lscripts comes from gravitational lensing, caused mainly by non-linear structures at low redshift. The C/lscriptsa r ec o n v o l v e d with a smoothing function in a calculable way, partially ﬂattening the peaks, generating a power-law t ail at the highest multipoles, and complicating the polarization signal [29]. The eﬀects of lensing onthe CMB have recently been detect ed by correlating temperature gradients and small-scale ﬁltered anisotropies from WMAP with lensing potentials traced using radio galaxies [30]. This is an exampleof a ‘secondary eﬀect,’ i.e., the processing of anisotropies due to relatively nearby structures (see Sec. 23.7.2). Galaxies and clusters of galaxies give several such eﬀect s; all are expected to be of low amplitude and typically aﬀect only the highest /lscripts, but they carry additional cosmological information and will be increasingly important as experiments push to higher sensitivity and angular resolution. 23.5. Current Anisotropy Data There has been a steady improvement in the quality of CMB data that has led to the development of the present-day cosmologicalmodel. Probably the most robust constraints currently available comefrom the combination of the WMAP three year data [15] with smaller scale results from the ACBAR [31], BOOMERANG [32], CBI [33], QUAD [34] and VSA [35] experiments (together with constraints fromother cosmological data-sets). We plot power spectrum estimates from these six experiments in Fig. 23.2. Other recent experiments, such as ARCHEOPS [36], DASI [37] and MAXIMA [38] also give powerful 23. Cosmic microwave background 249 constraints, which are quite consi stent with what we describe below. There have been some comparison s among data-sets [39], which indicate very good agreement, bo th in maps and in derived power spectra (up to systematic uncertainties in the overall calibration forsome experiments). This makes it clear that systematic eﬀects are largely under control. However, a fully self-consistent joint analysis of all the current data sets has not been attempted, one of the reasonsbeing that it requires a careful treatment of the overlapping skycoverage. Figure 23.2: Band-power estimates from the WMAP , BOOMERANG, VSA, QUAD, CBI, and ACBAR experi- ments. Some of the low- /lscriptand high- /lscriptband-powers which have large error bars have been omitted. Note also that the widthsof the /lscript-bands varies between experiments and have not been plotted. This ﬁgure represent only a selection of available experimental results, with some other data-sets being of similar quality. The multipole axis here is linear, so the Sachs-Wolfe plateau is hard to see. However, the acoustic peaks and damping region are very clearly observed, with no need for a theoretical curve to guide the eye. Color version at end of book. Fig. 23.2 shows band-powers from the three year WMAP data [7], together with data from other experiments at higher /lscript.T h ep o i n t s are in very good agreement with a ‘ΛCDM’ type model, as described earlier, with several of the peaks and troughs quite apparent. For details of how these estimates were arrived at, the strength of anycorrelations between band-powers an d other information required to properly interpret them, turn to the original papers. 23.6. CMB Polarization Since Thomson scattering of an anisotropic radiation ﬁeld also generates linear polarization, the CMB is predicted to be polarized at the roughly 5% level [40]. Polarization is a spin-2 ﬁeld on the sky,and the algebra of the modes in /lscript-space is strongly analogous to spin- orbit coupling in quantum mechanics [41]. The linear polarization pattern can be decomposed in a numbe r of ways, with two quantities required for each pixel in a map, often given as the QandUStokes parameters. However, the most intuitive and physical decomposition is a geometrical one, splitting the polarization pattern into a part thatcomes from a divergence (often refe rred to as the ‘E-mode’) and a part with a curl (called the ‘B-mode’) [42]. More explicitly, the modes are deﬁned in terms of second derivatives of the polarization amplitude,with the Hessian for the E-modes having principle axes in the samesense as the polarization, while the B-mode pattern can be thought of simply as a 45 ◦rotation of the E-mode pattern. Globally one sees that the E-modes have ( −1)/lscriptparity (like the spherical harmonics), while the B-modes have ( −1)/lscript+1parity. The existence of this linear polarization allows for 6 diﬀerent cross power spectra to be determined from data that measure thefull temperature and polarization anisotropy information. Parity considerations make 2 of these zero, and we are left with 4 potential observables: CTT /lscript,CTE /lscript,CEE /lscript,a n d CBB /lscript. Since scalar perturbations have no handedness, the B-mode power spectrum can only be sourcedby vectors or tensors. Since inﬂationary scalar perturbations give only E-modes, while tensors generate roughly equal amounts of E- and B-modes, then the determination of a non-zero B-mode signal is a way to measure the gravity wave contribution (and thus potentially derivethe energy scale of inﬂation), even if it is rather weak. However, one must ﬁrst eliminate the foreground contributions and other systematic eﬀects down to very low levels. The oscillating photon-baryon ﬂuid also results in a series of acoustic peaks in the polarization C /lscripts. The main ‘EE’ power spectrum has peaks that are out of phase with those in the ‘TT’ spectrum, because the polarization anisotropies are sourced by the ﬂuid velocity. The ‘TE’ part of the polarization and temperature patterns comes fromcorrelations between density and velocity perturbations on the last scattering surface, which can be both positive and negative, and is of larger amplitude than the EE signal. There is no polarization ‘Sachs-Wolfe’ eﬀect, and hence no large-angle plateau. However, scattering during a recent period of reionizatio n can create a polarization ‘bump’ at large angular scales. Because the polarization anisotropies have only a fraction of the amplitude of the temperature anisotropies they took longer to detect.The ﬁrst measurement of a polarization signal came in 2002 from the DASI experiment [43], which pr ovided a convincing detection, conﬁrming the general paradigm, but of low enough signiﬁcance thatit lent little constraint to models. As well as the E-mode signal, DASI also made a statistical detection of the TE correlation. In 2003, the WMAP experiment demonstrated that is was able to measure the TE cross-correlation power spectrum with high precision [44], and this was improved upon in the 3-yearresults, which also included EE measurements [45]. Other recent experimental results include a w eak detection of the EE signal from CAPMAP [46], and more signiﬁcant detections from CBI [47],DASI [48], BOOMERANG [49], and QUAD [34]. In addition,the TE signal has been detected in several multipole bands by BOOMERANG [50] and QUAD [34], and there are statistical detections by CBI [47] and DASI [48]. Some upper limits on C BB /lscriptalso exist, but are currently not very constraining. Figure 23.3: Cross power spectrum of the temperature anisotropies and E-mode polarization signal from WMAP [45], together with estimates from BOOMERANG, DASI, QUAD and CBI, which extend to higher /lscript. Note that the BOOMERANG bands are wider in /lscriptthan those of WMAP , while those of DASI are almost as wide as the features in the power spectrum. Also note that the y-axis here is not multiplied by the additional /lscript, which helps to show both the large and small angular scale features. Color version at end of book. The results for CTE /lscriptfromWMAP [45] are shown in Fig. 23.3, along with data from some other experiments. The measured shape of the 250 23. Cosmic microwave background cross-correlation power spectrum p rovides supporting evidence for the adiabatic nature of the perturbations, as well as directly constraining the thickness of the last scattering surface. Since the polarization anisotropies are generated in this sc attering surface, the existence of correlations at angles above about a degree demonstrates that there were super-Hubble ﬂuctuations at the recombination epoch. The sign of this correlation also conﬁrms the adiabatic paradigm. Fig. 23.4 shows a collection of estimates of CEE /lscript. Without the beneﬁt of correlating with the temperature anisotropies ( i.e.,m e a s u r i n g CTE /lscript), the polarization anisotropies are very weak and challenging to measure. Consequently, the data still require a theoretical powerspectrum to guide the eye. Neverthel ess, there is a highly signiﬁcant overall detection which is consistent with expectation, and the new QUAD data convincing ly show the peak at /lscript/similarequal400 (corresponding to the ﬁrst trough in C TT /lscript). Figure 23.4: Power spectrum of E-mode polarization from several diﬀerent experiments, p lotted along with the theoretical model using parameters which ﬁt the WMAP temperature and polarization data. Color version at end of book. The most distinctive result from the polarization measurements is at the largest angular scales ( /lscript<10) in CTE /lscript,w h e r et h e r ei sa n excess signal compared to that exp ected from the temperature power spectrum alone. This is precisely the signal anticipated from an early period of reionization, arising from Doppler shifts during the partial scattering at z<z i. This signal is also conﬁrmed in the WMAP CEE /lscript results at /lscript= 2–6. The amplitude of the signal indicates that the ﬁrst stars, presumably the source of the ionizing radiation, formed around z/similarequal10 (somewhat lower than the value suggested by the ﬁrst year WMAP results, although the uncertainty is still quite large). Since this corresponds to scattering optical depth τ/similarequal0.1, then roughly 10% of CMB photons were rescattered at the reionization epoch, with theother 90% last scattering at z/similarequal1100. 23.7. Complications There are a number of issues which complicate the interpretation of CMB anisotropy data, some of which we sketch out below. 23.7.1. Foregrounds : The microwave sky contains signiﬁcant emission from our Galaxy and from extra-galactic sources [51]. Fortunately, the frequency dependence of these various sources is in general substantially diﬀerent from that of the CMB anisotropy signals. The combination of Galacticsynchrotron, bremsstrahlung, and dust emission reaches a minimum at a wavelength of roughly 3 mm (or about 100 GHz). As one moves to greater angular resolution, the minimum moves to slightly higherfrequencies, but becomes more sen sitive to unresolved (point-like) sources. At frequencies around 100 GHz, and for portions of the sky away from the Galactic Plane, the foregrounds are typically 1 to 10% of theCMB anisotropies. By making observations at multiple frequencies, it is relatively straightforward to separate the various components and determine the CMB signal to the few per cent level. For greater sensitivity, it is necessary to use the spatial information and statisticalproperties of the foregrounds to separate them from the CMB. The foregrounds for CMB polarization are expected to follow a similar pattern, but are less well studied, and are intrinsically more complicated. The three year WMAP data have shown that the polarized foregrounds dominate at large angular scales, and that they must be well characterized in order to be discriminated [52]. Whether it is possible to achieve suﬃcient separation to detect B-modeCMB polarization is still an open question. However, for the time being, foreground contamination is not a ‘show-stopper’ for CMB experiments. 23.7.2. Secondary Anisotropies : With increasingly preci se measurements of the primary anisotropies, there is growing theoretical and ex perimental interest in ‘secondary anisotropies.’ Eﬀects which happen at z/lessmuch1000 become more important as experiments push to higher angular resolution andsensitivity. These secondary eﬀects include gr avitational lensing, patchy reionization, and the Sunyaev-Zel’dovich (SZ) eﬀect [53]. The SZ eﬀect is Compton scattering ( γe→γ /primee/prime) of the CMB photons by a hot electron gas, which creates sp ectral distortions by transferring energy from the electrons to the photons. It is particularly important for clusters of galaxies, through which one observes a partiallyComptonized spectrum, resulting in a decrement at radio wavelengths and an increment in the submillimeter. This can be used to ﬁnd and study individual clusters, and to obtain estimates of the Hubbleconstant. There is also the potential to constrain the equation of stateof the Dark Energy through counts of detected clusters as a function of redshift [54]. Many SZ experiments are currently in operation which will probe clusters in this way. 23.7.3. Higher-order Statistics : Although most of the CMB anisotropy information is contained in the power spectra, there will also be weak signals present in higher-order statistics . These statistics can m easure any primordial non-Gaussianity in the perturbations, as well as non-linear growthof the ﬂuctuations on small scales and other secondary eﬀects (plus residual foreground contamination of course). Although there are an inﬁnite variety of ways in which the CMB could be non-Gaussian,there is a generic form to consider for the initial conditions, where a quadratic contribution to the curvature perturbations is parameterized through a dimensionless number f NL.T h i sw e a k l y non-linear component can be constrained through measurements of the bispectrum or Minkowski functionals, for example. The result from theWMAP team is −54<fNL<114 (95% conﬁdence region) [15], with studies using somewhat diﬀer ent estimators being of similar magnitude [55]. 23.8. Constraints on Cosmologies The clearest outcome of the newer experimental results is that the standard cosmological paradigm is in very good shape. A large amount of high precision data on the power spectrum is adequately ﬁtwith fewer than 10 free parameters. The framework is that of FRW models, which have nearly ﬂat geometry, containing Dark Matter and Dark Energy, and with adiabatic perturbations having close to scaleinvariant initial conditions. Within this framework, bounds can be placed on the values of the cosmological parameters. Of course, much more stringent constraints can be placed on models which cover a restricted number of parameters, e.g., assuming that Ω tot=1 ,n=1o r r=0 .M o r e generally, the constraints depend upon the adopted prior probability distributions, even if they are implicit, for example by restricting theparameter freedom or the ranges of parameters (particularly wherelikelihoods peak near the boundaries), or by using diﬀerent choices of other data in combination with the CMB. When the data become even more precise, these considerat ions will be less important, but for now we caution that restrictions on model space and choice of priors need to be kept in mind when adopting speciﬁc parameter values and uncertainties. 23. Cosmic microwave background 251 There are some combinations of parameters that ﬁt the CMB anisotropies almost equivalently. For example, there is a nearly exact geometric degeneracy, wh ere any combination of Ω Mand Ω Λthat gives the same angular diameter distance to last scattering will givenearly identical C /lscripts. There are also other less exact degeneracies among the parameters. Such degeneracies can be broken when using the CMB results in combination with other cosmological datasets. Particularly useful are complementary constraints from galaxyclustering, the abundance of galaxy clusters, weak gravitational lensing measurements, Type Ia supernova distances, and the distribution of Lyman αforest clouds. For an overview of some of these other cosmological constraints, see The Cosmological Parameters—Sec. 21 of this Review . The 3-year WMAP data alone, together with weak priors (on h and Ω Bh2for example), and within the context of a 6 parameter family of models (which ﬁxes Ω tot=1a n d r= 0), yield the following results [15]: A=2.35±0.13,n=0.958±0.016,h=0.73±0.03, ΩBh2=0.0223±0.0007, Ω Mh2=0.128±0.008 and τ=0.09±0.03. The main changes of the 3-year data compared with the ﬁrst year results are: a lowering of Ω M(from constraints on the third acoustic peak); a tightening of the conﬁdence interval and decrease in theestimate for τ(driven by the large-angle EE measurements); and a subsequent breaking of the degeneracy between Aandτ,w h i c hl e a d s to a lowering of A(and hence related quantities such as σ 8)a n ds o m e evidence (at the roughly 3 σlevel) for n<1. The WMAP on their own therefore now seem to require a 6- parameter model space, although the signiﬁcance of the n/negationslash= 1 result is still a matter of debate [56]. Other combinations of data, e.g., including other speciﬁc CMB measurements, or using large-scale structure data or supernova constraints, lead to consistent results to those given above, sometimes with smaller error bars, and with the precise values depending on dataselection [15,57,58]. Note that for h, the CMB data alone provide only a very weak constraint, unles s spatial ﬂatness or some other cosmological data are used. For Ω Bh2, the precise value depends sensitively on how much freedom is allowed in the shape of the primordial power spectrum (see Big-Bang nucleosynthesis—Sec. 20 of this Review ). The addition of other cosmological data-sets allows for constraints to be placed on further parameters. For Ω tot, perhaps the best WMAP constraint is 1 .011±0.012, from the combination with Supernova Legacy Survey data [60]. However, similar results come from using independent limits on h[15] or from using large-scale structure data. The 95% conﬁdence upper limit on ris 0.65 using WMAP alone, tightening to r<0.30 with the addition of the Sloan Digital Sky Survey data for example [61]. This limit depends on how the slope n is restricted and whether dn/dlnk/negationslash= 0 is allowed. Nevertheless, it is clear that the λφ4(sometimes called minimally coupled) inﬂationary model is disfavored by the data, while the m2φ2model (sometimes called mass term) is still allowed [15]. There are also constraints on parameters over and above the basic 8 that we have described, usually re quiring extra cosmological data to break degeneracies. For example, the addition of the Dark Energyequation of state wadds the partial degeneracy of being able to ﬁt a ridge in ( w,h) space, extending to low values of both parameters. This degeneracy is broken when the CMB is used in combinationwith independent H 0limits, or other data. WMAP plus supernova and large-scale structure data yield w=−1.08±0.12, with stronger constraints for ﬂat models. For the optical depth τ, the best-ﬁt corresponds to a reionization redshift centered on 11 in the best-ﬁt cosmology, and assuming instantaneous reionization. This redshift is not much higher that that suggested from studies of absorption in high- zquasar spectra [62]. The excitement here is that we h ave direct information from CMB polarization which can be combined with other astrophysical measurements to understand when the ﬁrst stars formed and broughtabout the end of the cosmic dark ages.23.9. Particle Physics Constraints CMB data are beginning to put limits on parameters which are directly relevant for particle physics models. For example, there is a limit on the neutrino contribution Ω νh2<0.0072 (95% conﬁdence) from a combination of WMAP , galaxy clustering, and supernovae data [15]. This directly implies a limit on neutrino mass,/summationtextmν<0.68 eV, assuming the usual number density of fermions which decoupled when they were relativist ic. Some tighter constraints can be derived using the CMB in combination with other data-sets [63]. TheWMAP data, together with other data sets, suggest that n<1, with a best-ﬁtting value about 5% below unity. If borne out, this would be quite constraining for inﬂationary models. Moreover, this gives a real target for B-mode searches, since the value of rin simple models may be in the range of detectability, e.g.,r∼0.15 form2φ2inﬂation if n/similarequal0.95. In addition, a combination of the WMAP data with other data-sets appears better ﬁt with models which have a running spectral index, i.e.,dn/dlnk/negationslash= 0 [15], although the improvement is not signiﬁcant at this time. One other hint of new physics lies in the fact that the quadrupole and possibly some of the other low /lscriptmodes seem anomalously low compared with the best-ﬁt ΛCDM model [7,64]. This is what might be expected in a universe which has a large-scale cut-oﬀ to the power spectrum, or is topologically non-trivial. However, because ofcosmic variance, possible foregrounds, apparent correlations betweenmodes (as mentioned in Sec. 23.2), etc., the signiﬁcance of such low /lscript anomalies is still an open question [13,65]. In addition, it is also possible to put limits on other pieces of physics [66], for example the neutrino chemical potentials, contribution of Warm Dark Matter, decaying particles, time variationof the ﬁne-structure constant, or physics beyond general relativity. Further particle physics constraints will follow as the anisotropy measurements incr ease in precision. Careful measurement of the CMB power spectra and non- Gaussianity can in principle put constraints on physics at the highestenergies, including ideas of string theory, extra dimensions, collidingbranes, etc. At the moment any calculation of predictions appears to be far from deﬁnitive. However, there is a great deal of activity on implications of string theory for t he early Universe, and hence a very real chance that there might be observational implications for speciﬁc scenarios. 23.10. Fundamental Lessons More important than the precise values of parameters is what we have learned about the general feat ures which describe our observable Universe. Beyond the basic hot Big Bang picture, the CMB hastaught us that: •The Universe recombined at z/similarequal1100 and started to become ionized again at z/similarequal10. •The geometry of the Universe is close to ﬂat. •Both Dark Matter and Dark Energy are required. •Gravitational instability is suﬃcient to grow all of the observed large structures in the Universe. •Topological defects were not important for structure formation. •There are ‘synchronized’ super-Hubble modes generated in the early Universe. •The initial perturbations were adiabatic in nature. •The perturbations had close to Gaussian ( i.e., maximally random) initial conditions. It is very tempting to make an analogy between the status of the cosmological ‘Standard Model’ and that of particle physics (seeearlier Sections of this Review ). In cosmology there are about 10 free parameters, each of which is becoming well determined, and with a great deal of consistency between di ﬀerent measurements. However, none of these parameters can be calculated from a fundamental theory, and so hints of the bigger picture, ‘physics beyond the Standard Model,’ are being searched for with ever more ambitious experiments. Despite this analogy, there are some basic diﬀerences. For one thing, many of the cosmological parameters change with cosmic epoch, and so the measured values are simply the ones determined today, 252 23. Cosmic microwave background and hence they are not ‘constants,’ like particle masses for example (although they aredeterministic, so that if one knows their values at one epoch, they can be calculated at another). Moreover, the number of parameters is not as ﬁxed as it is in the particle physics StandardModel; diﬀerent researchers will not necessarily agree on what the free parameters are, and new on es can be added as the quality of the data improves. In addition, parameters like τ,w h i c hc o m ef r o m astrophysics, are in principle calculable from known physical processes.On top of all this, other parameters might be ‘stochastic’ in that they may be ﬁxed only in our observable patch of the Universe or among certain vacuum states in the ‘Landscape’ [68]. In a more general sense, the cosmological ‘Standard Model’ is much further from the underlying ‘fundamental theory,’ which willultimately provide the values of the parameters from ﬁrst principles.Nevertheless, any genuinely complete ‘theory of everything’ must include an explanation for the values of these cosmological parameters as well as the parameters of the Standard Model of particle physics. 23.11. Future Directions Given the signiﬁcant progress i n measuring the CMB sky, which have been instrumental in tying down cosmological parameters, what can we anticipate for the future? There will be a steady improvementin the precision and conﬁdence with which we can determine the appropriate cosmological model and its parameters. We can anticipate that the addition of 5 more years of WMAP data (8 years total) will bring improvements from the increa sed statistical accuracy and from the more detailed treatment of calibration and systematic eﬀects. Ground-based experiments operating at smaller angular scales willalso over the next few years provide signiﬁcantly tighter constraints on the damping tail. The third generation CMB satellite mission, Planck , is scheduled for launch in the latter part of 2008, and there are furthersatellite projects currently being discussed. Despite the increasing improvement in the results, the addition of the latest experiments has not signiﬁcantly changed the establishedcosmological model. It is, therefor e, appropriate to ask: what should we expect to come from Planck and from other future experiments, including those being discussed as part of the U.S. ‘Beyond Einstein’ and European ‘Cosmic Vision’ initiatives? Planck certainly has the advantage of high sensitivity and a full-sky survey. A precise measurement of the third acoustic peak provides a good determination of the matter density; this can only be done by measurements whichare accurate relative to the ﬁrst two peaks (which themselves constrain the curvature and the baryon density). A detailed measurement of the damping tail region will also signiﬁcantly improve the determinationofnand any running of the slope. Planck should be capable of measuring C EE /lscriptquite well, providing both a strong check on the cosmological Standard Model and extra constraints that will improveparameter estimation. A set of cosmological parameters is now known to roughly 10% accuracy, and that may seem suﬃcient for many people. However,we should certainly demand more of measurements which describe the entire observable Universe! Hence a lot of activity in the coming years will continue to focus on det ermining those parameters with increasing precision. This necessar ily includes testing for consistency among diﬀerent predictions of the cosmological Standard Model, and searching for signals which might require additional physics. A second area of focus will be th e smaller scale anisotropies and ‘secondary eﬀects.’ There is a great deal of information about structure formation at z/lessmuch1000 encoded in the CMB sky. This may involve higher-order statistics as well as spectral signatures,with many new experiments target ing the galaxy cluster SZ eﬀect. Such investigations can also provide constraints on the Dark Energy equation of state, for example. Planck , as well as new telescopes aimed at the highest /lscripts, should be able to make a lot of progress in this arena. A third direction is increasingl y sensitive searches for speciﬁc signatures of physics at the highest energies. The most promising of these may be the primordial gravitational wave signals in C BB /lscript,w h i c h could be a probe of the ∼1016GeV energy range. As well as Planck , there are several ground- and balloon-based experiments underway which are designed to probe the polarization B-modes. 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Soc. 346, L26 (2003). 66. M. Kamionkowski and A. Kosowsky, Ann. Rev. Nucl. Part. Sci. 49, 77 (1999). 67. R. Maartens, Living Rev. Rel. 7, 7 (2004). 68. R. Bousso and J. Polchinski, JHEP 0006, 006 (2000); L. Susskind, The Davis Meeting On Cosmic Inﬂation (2003), hep-th/0302219 . 254 24. Cosmic rays 24. COSMIC RAYS Revised August 2007 by T.K. Gaisser and T. Stanev (Bartol Research Inst., Univ. of Delaware). 24.1. Primary spectra The cosmic radiation incident at the top of the terrestrial atmosphere includes all stable charged particles and nuclei with lifetimes of order 106years or longer. Technically, “primary” cosmic rays are those particles accelerat ed at astrophysical sources, and “secondaries” are those particles produced in interaction of the primaries with interstellar gas. Thus, electrons, protons, and helium, as well as carbon, oxygen, iron, and o ther nuclei synthesized in stars, are primaries. Nuclei such as lithium, beryllium, and boron (which arenot abundant end-products of stellar n ucleosynthesis) are secondaries. Antiprotons and positrons are also in large part secondary. Whether a small fraction of these particles may be primary is a question ofcurrent interest. Apart from particles associat ed with solar ﬂar es, the cosmic radiation comes from outside the solar system. The incoming charged particles are “modulated” by the solar wind, the expanding magnetized plasma generated by the Sun, which decelerates and partially excludes the lower energy galactic cosmic rays from the inner solar system. There is a signiﬁcant anticorrelation between solar activity (whichhas an alternating eleven-year cyc le) and the intensity of the cosmic rays with energies below about 10 GeV. In addition, the lower-energy cosmic rays are aﬀected by the geo magnetic ﬁeld, which they must penetrate to reach the top of the atmosphere. Thus the intensity of any component of the cosmic radiation in the GeV range depends both on the location and time. There are four diﬀerent ways to describe the spectra of the components of the cosmic radiation: (1) By particles per unit rigidity. Propagation (and probably also acceleration) through cosmic magnetic ﬁelds depends on gyroradius or magnetic rigidity, R ,w h i c hi s gyroradius multiplied by the magnetic ﬁeld strength: R=pc Ze=rLB. (24.1) (2) By particles per energy-per- nucleon. Fragmentation of nuclei propagating through the interstellar gas depends on energy per nucleon, since that quantity is approximately conserved when a nucleus breaks up on interaction with the gas. (3) By nucleons per energy-per-nucleon. Production of secondary cosmic rays inthe atmosphere depends on the intensity of nucleons per energy- per-nucleon, approximately independently of whether the incident nucleons are free protons or bound in nuclei. (4) By particles per energy-per-nucleus. Air shower experiments that use the atmosphere as a calorimeter generally measure a quantity that is related to total energy per particle. The units of diﬀerential intensity Iare [m −2s−1sr−1E−1], where E represents the units of one of the four variables listed above. The intensity of primary nucleon s in the energy range from several GeV to somewhat beyond 100 TeV is given approximately by IN(E)≈1.8×104(E/1G e V )−αnucleons m2ss rG e V, (24.2) where Eis the energy-per-nucleon (in cluding rest mass energy), and α(≡γ+ 1) = 2.7 is the diﬀerential spectral index of the cosmic ray ﬂux and γis the integral spectral index. About 79% of the primary nucleons are free protons and about 70% of the rest are nucleonsbound in helium nuclei. The fractions of the primary nuclei are nearly constant over this energy range (possibly with small but interesting variations). Fractions of both primary and secondary incident nucleiare listed in Table 24.1. Figure 24.1 shows the major components for energies greater t han 2 GeV/nucleon. The composition and energy spectra of nuclei are typically interpreted in the context of propagation models, in which the sources of the primary cosmic radiation are located within the galaxy [13]. The ratio of secondary to primary n uclei is observed to decrease with increasing energy, a fact interp reted to mean that the lifetime ofFigure 24.1: Major components of the primary cosmic radiation from Refs. [1–12]. The ﬁgure was created by P. Boyle and D. Muller. Color version at end of book. Table 24.1: Relative abundances Fof cosmic-ray nuclei at 10.6 GeV/nucleon normalized to oxygen ( ≡1) [6]. The oxygen ﬂux at kinetic energy of 10 .6 GeV/nucleon is 3 .26×10−6cm−2 s−1sr−1(GeV/nucleon)−1. Abundances of hydrogen and helium are from Refs. [2,3]. Note that one can not use these values to extend the cosmic ray ﬂux to high energy because the power lawspectrum is not fully established yet and that Figure 24.1 is in energy per particle. Z Element F 1 H 540 2H e 2 6 3–5 Li-B 0.40 6–8 C-O 2.20 9–10 F-Ne 0.30 11–12 Na-Mg 0.22 Z Element F 13–14 Al-Si 0.19 15–16 P-S 0.03 17–18 Cl-Ar 0.01 19–20 K-Ca 0.02 21–25 Sc-Mn 0.05 26–28 Fe-Ni 0.12 cosmic rays in the galaxy decrease s with energy. Measurements of radioactive “clock” isotopes in the low energy cosmic radiation are consistent with a lifetime in the galaxy of about 15 Myr [14]. The spectrum of electrons and positrons incident at the top of the atmosphere is steeper than the s pectra of protons and nuclei, as shown in Fig. 24.2. The positron fraction decreases from ∼0.2 below 1 GeV [21–23] to ∼0.1a r o u n d2G e Va n dt o ∼0.05 at the highest energies for which it is measured (5 −20 GeV) [18]. This behavior refers to measurements made during solar cycles of positive magnetic polarity and at high geomagnetic latitude. Ref. 22 discusses the dependence of the positron fraction on solar cycle and Ref. 23 studies the geomagnetic eﬀects. The ratio of antiprotons to protons is ∼2×10−4[24] at around 10– 20 GeV, and there is clear evidence [25] for the kinematic suppression at lower energy that is the signature of secondary antiprotons. The 24. Cosmic rays 255 110100 1 10 100 1000 Energy [GeV]E3dN/dE [GeV2/(m2 s sr)] Figure 24.2: Diﬀerential spectrum of electrons plus positrons multiplied by E3(data from [15–22]) . The line shows the proton spectrum multiplied by 0.01. p/pratio also shows a strong dependence on the phase and polarity of the solar cycle [26] in the opposite sense to that of the positronfraction. There is at this time no evidence for a signiﬁcant primary component either of positrons or of antiprotons. No antihelium or antideuteron has been found in the cosmic radiation. The best current measured upper limit on the ratio antihelium/helium is approximately 7×10 −7[27]. The upper limit on the ﬂux of antideuterons around 1 GeV/nucleon is approximately 2 ×10−4m2s sr GeV/nucleon [28]. 24.2. Cosmic rays in the atmosphere Figure 24.3 shows the vertical ﬂuxes of the major cosmic ray components in the atmosphere in the energy region where the particles are most numerous (except for elect rons, which are most numerous near their critical energy, which is about 81 MeV in air). Except forprotons and electrons near the top of the atmosphere, all particles are produced in interactions of the primary cosmic rays in the air. Muons and neutrinos are products of the decay of charged mesons, while electrons and photons originate in decays of neutral mesons. Most measurements are made at ground level or near the top of the atmosphere, but there are also measurements of muons and electrons from airplanes and balloons. Fig. 24.3 includes recent measurements of negative muons [29–32]. Since µ +(µ−) are produced in association withνµ( νµ), the measurement of muons near the maximum of the intensity curve for the parent pions serves to calibrate the atmospheric νµbeam [33]. Because muons typically lose almost two GeV in passing through the atmosphere, the comparison near the productionaltitude is important for the sub-GeV range of ν µ( νµ)e n e r g i e s . The ﬂux of cosmic rays through the atmosphere is described by a set of coupled cascade equations with boundary conditions at the top of the atmosphere to match the primary spectrum. Numerical orMonte Carlo calculations are need ed to account accurately for decay and energy-loss processes, and for the energy-dependences of the cross sections and of the primary spectral index γ. Approximate analytic solutions are, however, useful in limited regions of energy [34,35]. For example, the vertical inten sity of nucleons at depth X(g cm −2)i nt h e atmosphere is given by IN(E,X)≈IN(E,0)e−X/Λ, (24.3) where Λ is the attenuation length of nucleons in air. The corresponding expression for the vertical intensity of charged pions with energy Eπ/lessmuch/epsilon1π= 115 GeV is Iπ(Eπ,X)≈ZNπ λNIN(Eπ,0)e−X/ΛXEπ /epsilon1π. (24.4)15 10 5 3 2 1 0 0 200 400 600 800 100 00.010.1110100100010000 Atmospheric depth [g cm–2]Vertical ﬂux [m–2 s–1 sr–1]Altitude (km) µ+ + µ− π+ + π−e+ + e−p + nνµ + νµ_ Figure 24.3: Vertical ﬂuxes of cosmic rays in the atmosphere withE>1 GeV estimated from the nucleon ﬂux of Eq. (24 .2). The points show measurements of negative muons with Eµ>1 GeV [29–32]. This expression has a maximum at X=Λ≈121±4gc m−2[36], which corresponds to an altitude of 15 kilometers. The quantityZ Nπis the spectrum-weighted moment of the inclusive distribution of charged pions in interactions of nucl eons with nuclei of the atmosphere. The intensity of low-energy pions is much less than that of nucleons because ZNπ≈0.079 is small and because most pions with energy much less than the critical energy /epsilon1πdecay rather than interact. 24.3. Cosmic rays at the surface 24.3.1. Muons : Muons are the most numerous charged particles at sea level (see Fig. 24.3). Most muons are produced high in the atmosphere (typically 15 km) and lose about 2 GeV to ionization before reaching the ground. Their energy and angular distributionreﬂect a convolution of producti on spectrum, energy loss in the atmosphere, and decay. For example, 2 .4 GeV muons have a decay length of 15 km, which is reduced to 8 .7k mb ye n e r g yl o s s .T h e mean energy of muons at the ground is ≈4 GeV. For GeV muons there is also a solar activity and a latitude eﬀect that results from thegeomagnetic eﬀects. These two eﬀ ects aﬀect the GeV muon ﬂux at the 10% level. The energy spectrum is almost ﬂat below 1 GeV, steepens gradually to reﬂect the primary spectrum in the 10–100 GeV range,and steepens further at higher energies because pions with E π>/epsilon1π tend to interact in the atmosphere before they decay. Asymptotically (Eµ/greatermuch1 TeV), the energy spectrum of atmospheric muons is one power steeper than the primary sp ectrum. The integral intensity of vertical muons above 1 GeV/ cat sea level is ≈70 m−2s−1sr−1[37,38], with recent measurements [39–41] te nding to give lower normalization by 10-15%. Experimentalists are familiar with this number in the formI≈1c m−2min−1for horizontal detectors. 256 24. Cosmic rays 1.2 1.11.31.41.51.6 10210 1.0 103104BESS L3C MINOS pµ [GeV/ c]Fµ+/Fµ− Figure 24.5: Muon charge ratio as a function of the muon momentum from Refs. [40,41,47,48]. The overall angular distribution of muons at the ground is ∝cos2θ, which is characteristic of muons with Eµ∼3 GeV. At lower energy the angular distribution becomes increasingly steep, while at higher energy it ﬂattens, approaching a sec θdistribution for Eµ/greatermuch/epsilon1πand θ<70◦. 1 10 100 1000100.1000. pµ [GeV/ c]pµ1.7dN/dpµ [m−2 s−1 sr−1(GeV/ c)1.7] Figure 24.4: Spectrum of muons at θ=0◦(/diamondsolid[37], /squaresolid[42], /triangledownsld[43], /trianglesolid[44],×, + [39], ◦[40] and (blakcircles) [41] and θ=7 5◦♦[45]) . The line plots the result from Eq. (24 .5) for vertical showers. An approximate extrapolation formula valid when muon decay is negligible ( Eµ>100/cosθGeV), and the curvature of the Earth can be neglected ( θ<70◦)i s dNµ dEµdΩ≈0.14E−2.7µ cm2ss rG e V ×⎧ ⎪⎨ ⎪⎩1 1+1.1Eµcosθ 115 GeV+0.054 1+1.1Eµcosθ 850 GeV⎫ ⎪⎬ ⎪⎭,(24.5) where the two terms give the contribution of pions and charged kaons. Eq. (24 .5) neglects a small contribution from charm and heavier ﬂavors which is negligible except at very high energy [46]. Figure 24.4 shows the muon energy spectrum at sea level for two angles. At large angles low energy muons decay before reaching the surface and high energy pions decay before they interact, thus the average muon energy increases.The muon charge ratio reﬂects the excess of π+overπ−and K+overK−in the forward fragmentation region of proton initiated interactions together with the fact that there are more protons than neutrons in the primary spectrum. The increase with energy of µ+/µ− shown in Fig. 24.5 reﬂects the incr easing importance of kaons in the TeV range [47], and indicates a signiﬁcant contribution of associated production by cosmic-ray protons ( p→Λ+K+) .T h es a m ep r o c e s s is even more important for atmospheric neutrinos at high energy. 24.3.2. Electromagnetic component : At the ground, this component consists of electrons, positrons, and photons primarily from electromagnetic cascades initiated by decay of neutral and charged mesons. Muon decay is the dominant source of low-energy electrons at sea level. Decay of neutr al pions is more important at high altitude or when the energy threshold is high. Knock-on electrons also make a small contribution at low energy [49]. The integral vertical intensity of electrons plus positrons is very approximately 30, 6, and0.2 m −2s−1sr−1above 10, 100, and 1000 MeV respectively [38,50], but the exact numbers depend sensitively on altitude, and the angular dependence is complex because of the diﬀerent altitude dependence of the diﬀerent sources of electro ns [49–51]. The ratio of photons to electrons plus positrons is approximately 1.3 above a GeV and 1.7below the critical energy [51]. 24.3.3. Protons :N u c l e o n sa b o v e1G e V / cat ground level are degraded remnants of the primary cosmic radiation. The intensity is approximately represented by Eq. (24 .3), with the replacement X→X/cosθforθ<70 ◦. At sea level, about 1/3 of the nucleons in the vertical directio n are neutrons (up from ≈10% at the top of the atmosphere as the n/pratio approaches equilibrium). The integral intensity of vertical protons above 1 GeV/ cat sea level is ≈0.9m−2s−1sr−1[38,52]. 24.4. Cosmic rays underground Only muons and neutrinos penetrate to signiﬁcant depths underground. The muons produce tertiary ﬂuxes of photons, electrons, and hadrons. 24.4.1. Muons : As discussed in Section 27.6 of this Review , muons lose energy by ionization and by radiative processes: bremsstrahlung, direct production of e+e−pairs, and photonuclea r interactions. The total muon energy loss may be expressed as a function of the amountof matter traversed as −dE µ dX=a+bEµ, (24.6) where ais the ionization loss and bis the fractional energy loss by the three radiation processes. Both are slowly varying functions of energy.The quantity /epsilon1≡a/b(≈500 GeV in standard rock) deﬁnes a critical energy below which continuous ionization loss is more important than radiative losses. Table 24.2 shows aandbvalues for standard rock as a function of muon energy. The second column of Table 24.2 shows the muon range in standard rock ( A= 22, Z= 11, ρ=2.65 g cm −3). These parameters are qu ite sensitive to the chemical composition of the rock, which must be evaluated for each experimental location. Table 24.2: Average muon range Rand energy loss parameters calculated for standard rock [53]. Range is given in km-water- equivalent, or 105gc m−2. Eµ Ra b brems bpair bnucl/summationtextbi/summationtextb(ice) GeV km.w.e. MeVg−1cm2 10−6g−1cm2 10 0.05 2.17 0.70 0.70 0.50 1.90 1.66 100 0.41 2.44 1.10 1.53 0.41 3.04 2.51 1000 2.45 2.68 1.44 2.07 0.41 3.92 3.17 10000 6.09 2.93 1.62 2.27 0.46 4.35 3.78 24. Cosmic rays 257 The intensity of muons underground can be estimated from the muon intensity in the atmosphere and their rate of energy loss. To the extent that the mild energy-dependence of aandbcan be neglected, Eq. (24 .6) can be integrated to provide the following relation between the energy Eµ,0of a muon at production in the atmosphere and its average energy Eµafter traversing a thickness Xof rock (or ice or water): Eµ=(Eµ,0+/epsilon1)e−bX−/epsilon1. (24.7) Especially at high energy, however, ﬂuctuations are important and an accurate calculation requires a simulation that accounts for stochasticenergy-loss processes [54]. 100 1010−9 10−1010−810−710−610−510−410−310−2 112 5 1 0Vertical intensity (m−2 s−1 sr−1) Depth [km water equivalent] Figure 24.6: Vertical muon intensity vs depth (1 km.w.e. = 105gc m−2of standard rock). The experimental data are from: ♦: the compilations of Crouch [55], /square: Baksan [59], ◦: LVD [60], •: MACRO [61], /squaresolid: Frejus [62], and /triangleSNO [63]. The shaded area at large depths represents neutrino-induced muons of energy above 2 GeV. The upper line is for horizontal neutrino-induced muons, the lower one for vertically upward muons. There are two depth regimes for Eq. (24 .7). For X/lessmuchb−1≈ 2.5 km water equivalent, Eµ,0≈Eµ(X)+aX, while for X/greatermuchb−1 Eµ,0≈(/epsilon1+Eµ(X))exp( bX). Thus at shallow depths, the diﬀerential muon energy spectrum is approximately constant for Eµ<a X ,a n d steepens to reﬂect the sur face muon spectrum for Eµ>a X ,w h e r e a s forX>2.5 km.w.e., the diﬀerential spectrum underground is again constant for small muon energies but steepens to reﬂect the surface muon spectrum for Eµ>/epsilon1≈0.5 TeV. In the deep regime, the shape is independent of depth, although the intensity decreases exponentially with depth. In general the muon spectrum at slant depth Xis dNµ(X) dEµ=dNµ dEµ,0dEµ,0 dEµ=dNµ dEµ,0ebX, (24.8) where Eµ,0is the solution of Eq. (24 .7) in the approximation neglecting ﬂuctuations. Fig. 24.6 shows the vertical muon intensity versus depth. In constructing this “depth-inten sity curve,” each group has taken account of the angular distribution of the muons in the atmosphere, the map of the overburden at each detector, and the properties of the local medium in connecting measurements at various slantdepths and zenith angles to the vertical intensity. Use of data from a range of angles allows a ﬁxed detector to cover a wide range of depths. The ﬂat portion of the curve is due to muons produced locally by charged-current interactions of νµ. The inset shows the vertical intensity curve for water and ice published in Refs. [56–58]. It is not as steep as the one for rock because of the lower muon energy loss in water. 24.4.2. Neutrinos : Because neutrinos have small interaction cross sections, measurements of atmos pheric neutrinos require a deep detector to avoid backgrounds. There are two types of measurements: contained (or semi-contained) events, in which the vertex is determined to originate inside the detector, and neutrino-induced muons. Thelatter are muons that enter the det ector from zenith angles so large (e.g., nearly horizontal or upward) that they cannot be muons produced in the atmosphere. In n either case is the neutrino ﬂux measured directly. What is measured is a convolution of the neutrino ﬂux and cross section with the pr operties of the detector (which includes the surrounding medium in the case of entering muons). Contained and semi-contained events reﬂect neutrinos in the sub-GeV to multi-GeV region, where the product of increasing crosssection and decreasing ﬂux is ma ximum. In the GeV region, the neutrino ﬂux and its angular distribution depend on the geomagnetic location of the detector and, to a lesser extent, on the phase of the solar cycle. Naively, we expect ν µ/νe= 2 from counting neutrinos of the two ﬂavors coming from the chain of pion and muon decay. Thisratio is only slightly modiﬁed by the details of the decay kinematics, but the fraction of electron neutr inos gradually decreases above a GeV as parent muons begin to reach the ground before decaying.Experimental measurements have to account for the ratio of ν/ν, which have cross sections diﬀerent by a factor of 3 in this energy range. In addition, detectors gener ally have diﬀerent eﬃciencies for detecting muon neutrinos and el ectron neutrinos, which need to be accounted for in comparing measurements with expectation. Fig. 24.7shows the distributions of the visible energy in the Super-Kamiokande detector [64] for electron-like and muon-like charged current neutrino interactions. Contrary to expectation, the numbers of the two classesof events are similar rather than diﬀerent by a factor of two. The exposure for the data sample shown here is 1489 days. The falloﬀ of the muon-like events at high energy is a consequence of the poor containment for high energy muons. Corrections for detection eﬃciencies and backgrounds are, however, insuﬃcient to account forthe large diﬀerence from the expectation [65,66]. -2.5-2-1.5-1-0.5 0 -1 -0.5 0 0.5 1 1.5Log10 EνdR/dEν, days-1 Log10 Eν, GeVSub-GeV νe Multi-GeV νe -1 -0.5 0 0.5 1 1.5 2 Log10 Eν, GeVSub-GeV νµ Multi-GeV νµ Figure 24.7: Sub-GeV and multi-GeV neutrino interactions from SuperKamiokande [64]. The plot shows the spectra of visible energy in the detector. Two well-understood properties of atmospheric cosmic rays provide a standard for comparison of the measurements of atmospheric neutrinos. These are the “sec θeﬀect” and the “east-west eﬀect” [67]. The former refers originally to the enhancement of the ﬂux of >10 GeV muons (and neutrinos) at large zenith angles, because the parent pions propagate more in the low density upper atmosphere 258 24. Cosmic rays Table 24.3: Measured ﬂuxes (10−13cm−2s−1sr−1) of neutrino-in- duced muons as a function of the eﬀective minimum muon energy Eµ. Eµ>1 GeV 1 GeV 1 GeV 2 GeV 3 GeV 3 GeV Ref. CWI [70] Baksan [71] MACRO [72] IMB [73] Kam [74] SuperK [75] Fµ2.17±0.21 2.77 ±0.17 2 .29±0.15 2.26 ±0.11 1.94 ±0.12 1.74 ±0.07 where decay is enhanced relative to interaction. For neutrinos from muon decay, the enhancement near t he horizontal becomes important forEν>1 GeV, and arises mainly from the increased pathlength through the atmosphere for muon decay in ﬂight. Fig. 24.8 from Ref. 64 shows a comparison between measurement and expectation for the zenith angle dependence of multi-GeV electron-like (mostly νe) and muon-like (mostly νµ) events separately. The νeshow an enhancement near the horizontal and approximate equality for nearly upward (cos θ≈−1) and nearly downward (cos θ≈1) events. There is, however, a very signiﬁcant deﬁcit of upward (cos θ<0)νµevents, which have long pathlengths comparable to the radius of the Earth. This pattern has been interpreted as evidence for oscillations involving muon neutrinos [68]. (See the article on neutrino properties in this Review .) Including three dimensional eﬀects in the calculation of atmospheric neutrinos may change somewhat the expected angulardistributions of neutrinos at low energy [69], but it does not change the fundamental expectation of up-down symmetry, which is the basis of the evidence for oscillations. multi-GeV µ C 0 5 100 150 200 250 300Number of events cos θmulti-GeV e-like −1 −0.5 0 0.5 −1 −0.5 0 0.5 1 cos θ-like + P Figure 24.8: Zenith-angle dependence of multi-GeV neutrino interactions from SuperKamiokande [64]. The shaded boxes show the expectation in the absence of any oscillations. Muons that enter the detector from outside after production in charged-current interactions of neutrinos naturally reﬂect a higher energy portion of the neutrino sp ectrum than contained events, because the muon range increases with energy as well as the crosssection. The relevant energy range is ∼10<E ν<1000 GeV, depending somewhat on angle. Neutrinos in this energy range show a secθeﬀect similar to muons (see Eq. (24 .5)). This causes the ﬂux of horizontal neutrino-induced muons to be approximately a factor two higher than the vertically upward ﬂux. The upper and lower edges ofthe horizontal shaded region in Fig. 24.6 correspond to horizontal and vertical intensities of neutrino-induced muons. Table 24.3 gives the measured ﬂuxes of upward-moving neutrino-induced muons averagedover the lower hemisphere. Generally the deﬁnition of minimum muon energy depends on where it passes through the detector. The tabulated eﬀective minimum energy es timates the average over various accepted trajectories.24.5. Air showers So far we have discussed inclusive or uncorrelated ﬂuxes of various components of the cosmic radiation. An air shower is caused by asingle cosmic ray with energy high enough for its cascade to be detectable at the ground. The shower has a hadronic core, which acts as a collimated source of electromagnetic subshowers, generatedmostly from π 0→γγdecays. The resulting electrons and positrons are the most numerous particles in the shower. The number of muons, produced by decays of charged mesons, is an order of magnitude lower. Air showers spread over a large area on the ground, and arrays of detectors operated for long times, are useful for studying cosmicrays with primary energy E 0>100 TeV, where the low ﬂux makes measurements with small detectors in balloons and satellites diﬃcult. Greisen [76] gives the following approximate expressions for the numbers and lateral distributions of particles in showers at groundlevel. The total number of muons N µwith energies above 1 GeV is Nµ(>1G e V ) ≈0.95×105/parenleftBig Ne/106/parenrightBig3/4 , (24.9) where Neis the total number of charged particles in the shower (not juste±). The number of muons per square meter, ρµ, as a function of the lateral distance r(in meters) from the center of the shower is ρµ=1.25Nµ 2πΓ(1.25)/parenleftbigg1 320/parenrightbigg1.25 r−0.75/parenleftBig 1+r 320/parenrightBig−2.5 , (24.10) where Γ is the gamma function. The number density of charged particles is ρe=C1(s, d, C 2)x(s−2)(1 +x)(s−4.5)(1 +C2xd). (24.11) Here s,d,a n d C2are parameters in terms of which the overall normalization constant C1(s, d, C 2)i sg i v e nb y C1(s, d, C 2)=Ne 2πr2 1[B(s,4.5−2s) +C2B(s+d,4.5−d−2s)]−1, (24.12) where B(m, n) is the beta function. The values of the parameters depend on shower size ( Ne), depth in the atmosphere, identity of the primary nucleus, etc.For showers with Ne≈106at sea level, Greisen usess=1.25,d=1 ,a n d C2=0.088. Finally, xisr/r1,w h e r e r1is the Moli` ere radius, which depends on the density of the atmosphere and hence on the altitude at which s howers are detected. At sea level r1≈78 m. It increases with altitude as the air density decreases. The lateral spread of a shower is determined largely by Coulomb scattering of the many low-energy e lectrons and is characterized by the Mol `iere radius. The lateral spread of the muons ( ρµ) is larger and depends on the transverse momenta of the muons at production, as well as multiple scattering. There are large ﬂuctuations in development from shower to shower, even for showers of the same energ y and primary mass—especially for small showers, which are usually well past maximum development when observed at the ground. Thus the shower size Neand primary energy E0are only related in an average sense, and even this relation depends on depth in the atmosphere. One estimate of the relationis [77] E 0∼3.9×106GeV ( Ne/106)0.9(24.13) for vertical showers with 1014<E< 1017eV at 920 g cm−2(965 m above sea level). As E0increases, the shower maximum (on average) 24. Cosmic rays 259 moves down into the atmosphere and the relation between NeandE0 changes. Moreover, because of ﬂuctuations, Neas a function of E0is not correctly obtained by inverting Eq. (24 .13). At the maximum of shower development, there are appr oximately 2/3 particles per GeV of primary energy. There are three types of air showe r detectors: shower arrays that study the shower size Neand the lateral distribution on the ground, Cherenkov detectors that detect th e Cherenkov radiation emitted by the charged particles of the shower, and ﬂuorescence detectors that study the nitrogen ﬂuorescence excited by the charged particles in the shower. The ﬂuorescence light is emitted isotropically so theshowers can be observed from the side. Detailed simulations and cross-calibrations between diﬀere nt types of detectors are necessary to establish the primary energy spectrum from air-shower experiments. Figure 24.9 shows the “all-particle” spectrum. The diﬀerential energy spectrum has been multiplied by E 2.7in order to display the features of the steep spectrum that a re otherwise diﬃcult to discern. The steepening that occurs between 1015and 1016eV is known as the kneeof the spectrum. The feature around 1019eV is called the ankle of the spectrum. Grigorov JACEE MGU TienShan Tibet07 Akeno CASA/MIA Hegra Flys Eye Agasa HiRes1HiRes2 Auger SD Auger hybrid Kascade E [eV]E2.7F(E) [GeV1.7 m−2 s−1 sr−1] AnkleKnee 2nd Knee 104105 103 10141015101310161017101810191020 Figure 24.9: The all-particle spectrum from air shower measurements. The shaded area shows the range of the direct cosmic ray spectrum measureme nts. Color version at end of book. Measurements with small air shower experiments in the knee region diﬀer by as much as a factor of two, indicative of systematic uncertainties in interpretation of the data. (For a review see Ref. 78.)Newer data sets are listed below. I n establishing the spectrum shown in Fig. 24.9, eﬀorts have been made to minimize the dependence of the analysis on the primary composition. Ref. 79 uses an unfoldingprocedure to obtain the spectra of the individual components, giving a result for the all-particle spectrum between 10 15and 1017eV that lies toward the upper range of the data shown in Fig. 24.9. In the energy range above 1017eV, the ﬂuorescence technique [81] is particularly useful, because it can establish the primary energyin a model-independent way by observing most of the longitudinal development of each shower, from which E 0is obtained by integrating the energy deposition in the atmosphere. The result, however, dependsstrongly on the light absorption in the atmosphere and the calculation of the detector’s aperture. Assuming the cosmic ray spectrum below 10 18eV is of galactic origin, the kneecould reﬂect the fact that most cosmic accelerators in the galaxy have reached their maximum energy. Some types of expanding supernova remnants, for example, are estimated not to be able to accelerate protons abov e energies in the range of 1015eV.10181019102010211024 102310251026 Energy (eV)HiRes 1,2, monocular Auger 2007E3dN/dE [m−2 sr−1 s−1 eV−2]AGASA Figure 24.10: Expanded view of the highest energy portion of the cosmic-ray spectrum. /squaresolid[87] (AGASA), ◦•[88] (HiRes1,2 monocular), ∗[89, 90] (Auger). Color version at end of book. Eﬀects of propagation and conﬁnement in the galaxy [82] also need to be considered. Concerning the ankle, one possibility is that it is the result of a higher-energy population of parti cles overtaking a lower-energy population, for example, an extragalactic ﬂux beginning to dominate over the galactic ﬂux ( e.g., Ref. 81). Another possibility is that the dip structure in the region of the ankle is due to γp→e++e− energy losses of extragalactic protons on the 2.7 K cosmic microwave radiation (CMB) [84]. This dip structure has been cited as a robustsignature of both the protonic and extragalactic nature of the highest energy cosmic rays [83]. If this inter pretation is correct, then the end of the galactic cosmic ray spectrum would be at an energy lower than10 18eV, consistent with the maximu m expected range of acceleration by supernova remnants. Energy-dependence of the composition from the knee through the ankle holds the key to discriminating between these two viewpoints. If the cosmic ray ﬂux above the second knee is cosmological in origin, there should be a rapid steepening of the spectrum (called the GZK feature) around 5 ×1019eV, resulting from the onset of inelastic interactions of UHE cosmic rays with the cosmic microwave background [85,86]. Although all UHECR experiments have detected events of energy above 1020eV [81], [87–89], the spectral shape above the ankle is still not well determined. The AGASA experiment [87] claimed 11 events above 1020eV, while HiRes [88] detected only two. The Auger observatory prese nted spectra based on its surface detector [89] and on events d etected in hybrid mode [90], i.e.,w i t h both the surface and the ﬂuorescen ce detectors. The HiRes and Auger spectra show a signiﬁcant steepen ing of the cosmic ray spectrum above 3-5 ×1019eV, which is consistent with the onset of inelastic interactions with astrophysical photon ﬁelds, mostly the CMB [85,86]. Figure 24.10 gives an expanded view of the high energy end of the spectrum, showing only the more recent experiments. (See Ref. 91 for a recent review of all data about 1017eV.) This ﬁgure and the previous one have shown the diﬀerential ﬂux multiplied by a power of the energy, a procedure that enables one to see structure in the spectrum more clearly, but ampliﬁ es small systematic diﬀerences in energy assignments into sizable normalization diﬀerences. All existing experiments are actually consistent in normalization, if one takesquoted systematic errors in the energy scales into account. However, the continued power law type of ﬂux beyond the GZK cutoﬀ claimed by the AGASA experiment is not supported by the HiRes and Augerdata. In November 2007 the Auger Collaboration reported [92] a correlation of the arrival directions of the highest energy cosmic rays with active galactic nuclei (AGN) at distance less than 75 Mpc. 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A. Edwards (DESY). 25.1. Luminosity The event rate Rin a collider is proportional to the interaction cross section σintand the factor of proportionality is called the luminosity : R=Lσint. (25.1) If two bunches containing n1andn2particles collide with frequency f, the luminosity is L=fn1n2 4πσxσy(25.2) where σxandσycharacterize the Gaussian transverse beam proﬁles in the horizontal (bend) and vertical directions and to simplify the expression it is assumed that the bunches are identical in transverse proﬁle, that the proﬁles are independent of position along thebunch, and the particle distributions are not altered during collision. Whatever the distribution at the source, by the time the beam reaches high energy, the normal form is a good approximation thanks to the central limit theorem of probability and the diminished importance of space charge eﬀects. The beam size can be expressed in terms of two quantities, one termed the transverse emittance ,/epsilon1, and the other, the amplitude function ,β. The transverse emittance is a beam quality concept reﬂecting the process of bunch preparation, extending all the way back to the source for hadrons and, in the case of electrons, mostly dependent on synchrotron radiation. The amplitude function is abeam optics quantity and is deter mined by the accelerator magnet conﬁguration. When expressed in terms of σandβthe transverse emittance becomes /epsilon1=πσ 2/β . (25.3) Of particular signiﬁcance is the value of the amplitude function at the interaction point, β∗. Clearly one wants β∗to be as small as possible; how small depends on the capability of the hardware to make a near-focus at the interaction point. Eq. (25 .2) can now be recast in term s of emittances and amplitude functions as L=fn1n2 4/radicalbig /epsilon1xβ∗x/epsilon1yβ∗y. (25.4) Thus, to achieve high luminosity, all one has to do is make high population bunches of low emittance to collide at high frequencyat locations where the beam optics provides as low values of the amplitude functions as possible. 25.2. Beam dynamics Today’s operating HEP colliders are all synchrotrons, and the organization of this section r eﬂects that circumstance. A major concern of beam dynamics is stability: conservation of adequate beam properties over a suﬃ ciently long time scale. Several time scales are involved, and the approximations used in writing the equations of motion reﬂect the time scale under consideration. For example, when, in Sec. 25.2.1 below, we write the equationsfor transverse stability no terms associated with phase stability or synchrotron radiation appear; the time scale associated with the last two processes is much longer than that demanded by the need fortransverse stability. 25.2.1. Betatron oscillations : Present-day high-ener gy accelerators employ a lternating gradient focussing provided by quadrupole magnetic ﬁelds [1], [2]. The equations of motion of a particle undergoing oscillations with respect to the design trajectory are x /prime/prime+Kx(s)x=0,y/prime/prime+Ky(s)y=0, (25.5) with x/prime≡dx/ds , y/prime≡dy/ds (25.6) Kx≡B/prime/(Bρ)+ρ−2,Ky≡−B/prime/(Bρ)( 2 5 .7) B/prime≡∂By/∂x . (25.8)The independent variable sis path length along the design trajectory. This motion is called a betatron oscillation because it was initially studied in the context of that type of accelerator. The functions KxandKyreﬂect the transverse focussing—primarily due to quadrupole ﬁelds except for the radius of curvature, ρ,t e r mi n Kx for a synchrotron—so each equation of motion resembles that for a harmonic oscillator but with spring constants that are a function of position. No terms relating to synchrotron oscillations appear, because their time scale is much longer and in this approximation play no role. These equations have the form of Hill’s equation and so the solution in one plane may be written as x(s)=A/radicalbig β(s)c o s ( ψ(s)+δ), (25.9) where Aandδare constants of integration and the phase advances according to dψ/ds =1/β. The dimension of Ais the square root of length, reﬂecting the fact that the oscillation amplitude is modulated by the square root of the amplitude function. In additionto describing the envelope of the oscillation, βalso plays the role of an ‘instantaneous’ −λ. The wavelength of a betatron oscillation may be some tens of meters, and so typically values of the amplitude functionare of the order of meters rather than on the order of the beam size. The beam optics arrangement g enerally has some periodicity and the amplitude function is chosen to reﬂect that periodicity. As noted above, a small value of the amplitude function is desired at the interaction point, and so the focussing optics is tailored in itsneighborhood to provide a suitable β ∗. The number of betatron oscillations per turn in a synchrotron is called the tuneand is given by ν=1 2π/contintegraldisplayds β. (25.10) Expressing the integration constant Ain the solution above in terms ofx, x/primeyields the Courant-Snyder invariant A2=γ(s)x(s)2+2α(s)x(s)x/prime(s)+β(s)x/prime(s)2 where α≡−β/prime/2,γ≡1+α2 β. (25.11) (The Courant-Snyder parameters α,βandγemploy three Greek letters which have other meanings and the signiﬁcance at hand must often be recognized from context.) Because βis a function of position in the focussing structure, this ellipse changes orientation and aspectratio from location to location but the area πA 2remains the same. As noted above the transverse emittance is a measure of the area inx,x/prime(ory,y/prime) phase space occupied by an ensemble of particles. The deﬁnition used in Eq. (25 .3) is the area that encloses 39% of a Gaussian beam. For electron synchrotrons the equilibrium emittance results from the balance between synchrotron radiation damping and excitation from quantum ﬂuctuations in the radiation rate. The equilibrium is reached in a time small compared with the storage time. For present-day hadron synchrotrons, synchrotron radiation does not play a similar role in determining the transverse emittance. Rather the emittance during storage reﬂects the source properties and the abuse suﬀered by the parti cles throughout acceleration and storage. Nevertheless it is use ful to argue as follows: Though x/primeand xcan serve as canonically conjugate variables at constant energy this deﬁnition of the emittance would not be an adiabatic invariant when the energy changes during the a cceleration cycle. However, γ(v/c)x/prime, where here γis the Lorentz factor, is proportional to the transverse momentum and so qualiﬁes as a variable conjugate to x.S o o f t e no n e sees a normalized emitta nce deﬁned according to /epsilon1N=γv c/epsilon1, (25.12) which is an approximate adiabatic in variant, e.g. during acceleration. 262 25. Accelerator physics of colliders 25.2.2. Phase stability : The particles in a circular collider also undergo synchrotron oscillations. This is usually referred to as motion in the longitudinal degree-of-freedom because particles arrive at a particular position along the acceler ator earlier or lat er than an ideal reference particle. This circumstance results in a ﬁnite bunch length, which is related to an energy spread. For dynamical variables in longitudinal phase space, let us take ∆ E and ∆ t, where these are the energy and time diﬀerences from that of the ideal particle. A positive ∆ tmeans a particle is behind the ideal particle. The equation of motion is the same as that for a physical pendulum and therefore is nonlinear. But for small oscillations, itreduces to a simple harmonic oscillator: d 2∆t dn2=−(2πνs)2∆t (25.13) where the independent variable nis the turn number and νsis the number of synchrotron oscillations per turn, analogous to the betatron oscillation tune deﬁned earlier. Implicit in this equation is the approximation that nis a continuos variable. This approximation is valid provided νs/lessmuch1, which is usually well satisﬁed in practice. In the high-energy limit, where v/c≈1, νs=/bracketleftbigghη eV cosφs 2πE/bracketrightbigg1/2 . (25.14) There are four as yet undeﬁned quantities in this expression: the harmonic number h, the slip factor η, the maximum energy eVgain per turn from the acceleration sys tem, and the synchronous phase φs. The frequency of the RF system is nor mally a relatively high multiple, h, of the orbit frequency. The slip factor relates the fractional change in the orbit period τto changes in energy according to ∆τ τ=η∆E E. (25.15) At suﬃciently high energy, the slip factor just reﬂects the relationship between path length and energy, since the speed is a constant; ηis positive for all the synchrotrons in the “Tables of Collider Parameters”(Sec. 26). The synchronous phase is a measure of how far up on the RF wave the average particle must ride in order to maintain constant energy to counteract of synchrotron radiation. That is, sin φ sis the ratio of the energy loss per turn to the maximum energy per turn that can be provided by the acceleration system. For hadron colliders built to date, sin φsis eﬀectively zero. This is not t he case for electron storage rings; for example, the electron ring of HERA runs at a synchronous phase of 45◦. Now if one has a synchrotron oscillation with amplitudes /hatwider∆tand /hatwidest∆E, ∆t=/hatwider∆tsin(2πνsn),∆E=/hatwidest∆Ecos(2πνsn)( 2 5 .16) then the amplitudes are related according to /hatwidest∆E=2πνsE ητ/hatwider∆t. (25.17) The longitudinal emittance /epsilon1/lscriptmay be deﬁned as the phase space area bounded by particles with amplitudes /hatwider∆tand/hatwidest∆E. In general, the longitudinal emittance for a given amplitude is found by numericalintegration. For sin φ s= 0, an analytical expression is as follows: /epsilon1/lscript=/bracketleftbigg2π3EeV h τ2η/bracketrightbigg1/2 (/hatwider∆t)2(25.18) Again, a Gaussian is a reasonable representation of the longitudinal proﬁle of a well-behaved beam bunch; if σ∆tis the standard deviation of the time distribution, then the bunch length can be characterized by /lscript=cσ∆t. (25.19)In the electron case the longitudinal emittance is determined by the synchrotron radiation process just as in the transverse degrees of freedom. For the hadron case t he history of acceleration plays a role and because energy and time are conjugate coordinates, the longitudinal emittance is a quasi-invariant. For HEP bunch length is a signiﬁcant quantity because if the bunch length becomes larger than β∗the luminosity is adversely aﬀected. This is because βgrows parabolically as one proceeds away from the IP and so the beam size increases thus lowering thecontribution to the luminosity from such locations. Further discussion and modiﬁed expressions for the luminosity may be found in Furman a n dZ i s m a n[ 3 ] . 25.2.3. Synchrotron radiation [4] : A relativistic particle under- going centripetal acceleration rad iates at a rate given by the Larmor formula multiplied by the 4th power of the Lorentz factor: P=1 6π/epsilon10e2a2 c3γ4. (25.20) Here, a=v2/ρis the centripetal accelerat ion of a particle with speed vundergoing deﬂection with radius of curvature ρ. In a synchrotron that has a constant radius of curvature within bending magnets, the energy lost due to synchrotron radiation per turn is the above multiplied by the time spent in bending magnets, 2 πρ/v. Expressed in familiar units, this result may be written W=8.85×10−5E4/ρMeV per turn (25 .21) for electrons at suﬃciently high energy that v≈c. The energy Eis in GeV and ρis in kilometers. The radiation has a broad energy spectrum which falls oﬀ rapidly above the critical energy , Ec=( 3c/2ρ)/planckover2pi1γ3. Typically, Ecis in the hard x-ray region. The characteristic time for synchrotron radiation processes is the time during which the energy must b e replenished by the acceleration system. If f0is the orbit frequency, then the characteristic time is given by τ0=E f0W. (25.22) Oscillations in each of the three degrees of freedom either damp or antidamp depending on the des ign of the accelerator. For a simple separated-function alternating gradient synchrotron, all three modes damp. The damping time constants are related by Robinson’s Theorem, which, expressed in terms of τ0,i s 1 τx+1 τy+1 τs=21 τ0. (25.23) Even though all three modes may damp, the emittances do not tend toward zero. Statistical ﬂuctuations in the radiation rate excite synchrotron oscillations and radial betatron oscillations. Thus there isan equilibrium emittance at which the damping and excitation are in balance. The vertical emi ttance is non-zero due to horizontal-vertical coupling. Polarization can develop from an initially unpolarized beam as a result of synchrotron radiation. A small fraction ≈E c/Eof the radiated power ﬂips the electron spin. Because the lower energy state is that in which the particle magnetic moment points in the same direction as the magnetic bend ﬁeld, the transition rate toward thisalignment is larger than the rate toward the reverse orientation. An equilibrium polarization of 92% is predicted, and despite a variety of depolarizing processes, polariza tion above 80% has been observed at a number of facilities. The radiation rate for protons is of course down by a factor of the fourth power of the mass ratio, and is given by W=7.8×10−3E4/ρkeV per turn (25 .24) where Eis now in TeV and ρi nk m .F o rt h eL H C ,s y n c h r o t r o n radiation presents a signiﬁcant load to the cryogenic system, andimpacts magnet design due to gas desorption and secondary electron emission from the wall of the cold beam tube. The critical energy for the LHC is 44 eV. 25. Accelerator physics of colliders 263 25.2.4. Beam-beam tune shift [5] : In a bunch-bunch collision the particles of one bunch see the other bunch as a nonlinear lens. Therefore the focussing properti es of the ring are changed in a way that depends on the transverse oscillation amplitude. Hence there is a spread in the frequency of betatron oscillations. There is an extensive literatur e on the subject of how large this tune spread can be. In practice, the limiting value is hard to predict. It is consistently larger for electro ns because of the beneﬁcial eﬀects of damping from synchrotron radiation. In order that contributions to the total tune spread arise only at the detector locations, the beams in a multibunch collider are kept apart elsewhere in the collider by a variety of techniques. For equalenergy particles of opposite charge circulating in the same vacuum chamber, electrostatic separators may be used assisted by a crossing angle if appropriate. For particles of equal energy and of the same charge, a crossing angle is needed not only for tune spread reasons but to steer the particles into two separate beam pipes. In HERA,because of the large ratio of proton to electron energy, separation can be achieved by bending magnets. 25.2.5. Luminosity lifetime : In electron synchrotrons the luminosity degrades during the store primarily due to particles leaving the phase stable region in longitudinal phase space as a result of quantum ﬂuctuations in the radiation rate and bremsstrahlung.For hadron colliders the luminosity deteriorates due to emittance dilution resulting from a variety o f processes. In practice, stores are intentionally terminated when the luminosity drops to the point wherea reﬁll will improve the integrated luminosity, while synchrotron radiation facilitates a “topping-up” process in electron-positron rings to provide continuous luminosity. 25.2.6. Luminosity: Achieved and Desired : Many years ago, the CERN Intersecting Storage Rings set an enviable luminosity record for proton-proton collisions at 1 .3×10 32 cm−2s−1. Not until the Summer of 2005 was this level matched in a proton-antiproton collider as the Tevatron approached an integrated luminosity of 1 fb−1in its Run II. Thus far, electrons have proved more amenable; KEKB has reached 1 .5×1034cm−2s−1,w i t ht h e implication of integrated luminosity in the 100 fb−1yr−1range. The luminosity speciﬁcation for a yet-to-be-built system is a complicated process, involving considerations of organization, funding,politics and so forth outside the scope of this paper. In the electron world, the 1/s dependence of cross sections such as “Higgs-strahlung” plays an important role. In the complex hadron environment, the higher luminosity potential of the LHC helped oﬀset the otherwise totally adverse consequences of th e SSC project cancellation. As a historical observation, it is interesting that although improvementdirections of present and past facilities could not spelled out in advance, such opportunities have proved to be of critical value to the advance of HEP. 25.3. Prospects While this update is in preparation, it is interesting to recall that exactly 20 years ago, the Tevatron was entering its commissioning phase as a proton-antiproton collider to provide a c.m.s. energy atthe 2 TeV level. Now, the next major step in discovery reach is approaching. The LHC is scheduled to begin operation in 2007, with its proton beams colliding at 14 TeV c.m.s., and at a luminositytwo orders of magnitude above tha t reached in the Tevatron. LHC progress may be followed at the website provided by CERN [6]. A concerted international eﬀort is underway aimed toward the construction of the electron-positron counterpart of the LHC – a linear collider to operate at the 0.5–1.0 TeV c.m.s. level. A recent decisionof an International Technical Review Panel decided in favor of the superconducting RF approach for the main linacs [7]. A current goal is to develop the design report by the end of 2006. References: 1. E.D. Courant and H. S. Snyder, Ann. Phys. 3, 1 (1958). This is the classic article on the alternating gradient synchrotron. 2. A.W.Chao and M.Tigner (eds.), Handbook of Accelerator Physics and Engineering , World Science Publishing Co. (Singapore, 2nd printing, 2002.), Sec.2.1. 3. M.A.Furman and M.S.Zisman, Handbook of Accelerator Physics and Engineering ,op cit, Sec.4.1. 4. H. Wiedemann, Handbook of Accelerator Physics and Engineering , op cit, Sec.3.1. 5. K. Hirata, P. Chen, J. M. Jowett, Handbook of Accelerator Physics and Engineering ,op cit, Secs. 2.6.1, 2.6.2, 2.6.3, respectively. 6. http://lhc-new-homepage.web.cern.ch/lhc-new-homepage/. 7. http://www.interactions.org/linearcollider/gde/. 264 26. High-energy collider parameters HIGH-ENERGY COLLIDER PARAMETERS: e+e−Colliders (I) Updated in early 2008 with numbers received from representatives of the co lliders (contact J. Beringer, LBNL). For existing (future) colliders the latest achieved (design) values are given. Quantities are, where appropriate, r.m.s.; HandVindicate horizontal and v ertical directions; s.c. stands for superconducting. Par ameters for the defunct SPEAR, DORIS, PETRA, PEP, SLC, TRISTAN, and VEPP-2M colliders may be found in our 1996 edition (Phys. Rev. D54, 1 July 1996, Part I). VEPP-2000 (Novosibirsk) VEPP-4M (Novosibirsk) BEPC (China) BEPC-II (China) DAΦNE (Frascati) Physics start date 2008 1994 1989 2008 1999 Physics end date — — 2005 — 2008 Maximum beam energy (GeV) 1.0 6 2.2 1.89 (2.3 max) 0.700 Luminosity (1030cm−2s−1) 100 20 12.6 at 1.843 GeV/beam 5 at 1.55 GeV/beam 1000 150 (500 achievable) Time between collisions ( µs) 0.04 0.6 0.8 0.008 0.0027 Full crossing angle ( µrad) 0 0 0 2.2×104 (2.5 to 3.2) ×104 Energy spread (units 10−3) 0.64 1 0.58 at 2.2 GeV 0.52 0.40 Bunch length (cm) 4 5 ≈5 1.3 low current: 1 high current: 3 Beam radius (10−6m) 125 (round) H: 1000 V:3 0 H: 890 V:3 7 H: 380 V:5.7 H: 800 V:4.8 Free space at interaction point (m) ±1 ±2 ±2.15 ±0.63 ±0.40 Luminosity lifetime (hr) continuous 2 7–12 1.5 0.7 Turn-around time (min) continuous 18 32 26 0.8 (topping up) Injection energy (GeV) 0.2–1.0 1.8 1.55 1.89 on energy Transverse emittance (10−9πrad-m) H: 250 V: 250 H: 200 V:2 0 H: 660 V:2 8 H: 144 V:2.2 H: 300 V:1 β∗, amplitude function at interaction point (m) H:0.06−0.11 V:0.06−0.10 H:0.75 V:0.05 H:1.2 V:0.05 H:1.0 V:0.015 H:0.25 V:0.009 Beam-beam tune shift per crossing (units 10−4) H: 750 V: 750 500 350 400 250 RF frequency (MHz) 172 180 199.53 499.8 356 Particles per bunch (units 1010) 16 15 20 at 2 GeV 11 at 1.55 GeV 4.8 e−:3 . 3 e+:2 . 4 Bunches per ring per species 1 2 1 93 120 (incl. 10 bunch gap) Average beam current per species (mA) 150 80 40 at 2 GeV 22 at 1.55 GeV 910 e−: 1800 e+: 1300 Circumference or length (km) 0.024 0.366 0.2404 0.23753 0.098 Interaction regions 2 1 2 1 2 Magnetic length of dipole (m) 1.2 2 1.6 Outer ring: 1.6 Inner ring: 1.41 1 Length of standard cell (m) 12 7.2 6.6 Outer ring: 6.6 Inner ring: 6.2 12 Phase advance per cell (deg) H: 738 V: 378 65 ≈60 60–90 no standard cell 360 Dipoles in ring 8 78 40 +4w e a k 84 +8w e a k 8 Quadrupoles in ring 20 150 68 134+2 s.c. 48 Peak magnetic ﬁeld (T) 2.4 0.6 0.903 at 2.8 GeV Outer ring: 0.677 Inner ring: 0.766 1.7 26. High-energy collider parameters 265 HIGH-ENERGY COLLIDER PARAMETERS: e+e−Colliders (II) Updated in early 2008 with numbers received from representatives of the co lliders (contact J. Beringer, LBNL). For existing (future) colliders the latest achieved (design) values are given. Quantities are, where appropriate, r.m.s.; HandVindicate horizontal and v ertical directions; s.c. stands for superconducting. CESR (Cornell) CESR-C (Cornell) KEKB (KEK) PEP-II (SLAC) LEP (CERN) ILC (TBD) Physics start date 1979 2002 1999 1999 1989 TBD Physics end date 2002 2008 — 2008 2000 — e−: 7–12 (9.0 nominal) 250 Maximum beam energy (GeV) 6 6 e−×e+:8×3.5 e+: 2.5–4 (3.1 nominal) (nominal Ecm=1 0.5G e V ) 100 - 104.6 (upgrade- able to 500) Luminosity (1030cm−2s−1) 1280 at 5.3 GeV/beam 76 at 2.08 GeV/beam 17120 12069 (design: 3000) 24 at Z0 100 at >90 GeV 2×104 Time between collisions ( µs) 0.014 to 0.22 0.014 to 0.22 0.00590 or 0.00786 0.0042 22 0.3‡ Full crossing angle ( µrad) ±2000 ±3300 ±11000† 0 0 14000 Energy spread (units 10−3) 0.6 at 5.3 GeV/beam 0.82 at 2.08 GeV/beam 0.7 e−/e+: 0.61/0.77 0.7→1.5 1 Bunch length (cm) 1.8 1.2 0.65 e−/e+: 1.1/1.0 1.0 0.03 Beam radius ( µm) H: 460 V:4 H: 340 V:6.5 H: 110 V:1.9 H: 157 V:4.7 H: 200→300 V:2.5→8 H:0.639 V:0.0057 Free space at interaction point (m) ±2.2 (±0.6 to REC quads) ±2.2 (±0.3 to PM quads) +0.75/−0.58 (+300/ −500) mrad cone ±0.2, ±300 mrad cone ±3.5 ±3.5 Luminosity lifetime (hr) 2–3 2–3 continuous continuous 20 at Z0 10 at >90 GeV n/a Turn-around time (min) 5 (topping up) 1.5 (topping up) continuous continuous 50 n/a Injection energy (GeV) 1.8–6 1.5–6 e−/e+:8/3.5 2.5–12 22 n/a Transverse emittance (πrad-nm) H: 210 V:1 H: 120 V:3.5 e−:2 4 ( H), 0.61 ( V) e+:1 8 ( H), 0.56 ( V) e−:4 8 ( H), 1.5 ( V) e+:2 4 ( H), 1.5 ( V) H: 20–45 V:0.25→1 H:0.02 V:8×10−5 (at 250 GeV) β∗, amplitude function at interaction point (m) H:1.0 V:0.018 H:0.94 V:0.012 e−:0 . 5 6 ( H), 0.0059 ( V) e+:0 . 5 9 ( H), 0.0065 ( V) e−:0 . 5 0 ( H), 0.012 ( V) e+:0 . 5 0 ( H), 0.012 ( V) H:1.5 V:0.05 H:0.02 V:0.0004 Beam-beam tune shift per crossing (units 10−4) H: 250 V: 620 e−: 420 ( H), 280 ( V) e+: 410 ( H), 270 ( V) e−: 750 ( H), 560 ( V) e+: 1150 ( H), 1010 ( V) e−: 703 ( H), 498 ( V) e+: 510 ( H), 727 ( V) 830 n/a RF frequency (MHz) 500 500 508.887 476 352.2 1300 Particles per bunch (units 1010) 1.15 4.7 e−/e+: 6.1/7.5 e−/e+: 5.2/8.0 45 in collision 60 in single beam 2 Bunches per ring per species 9t r a i n s of 5 bunches 8t r a i n s of 3 bunches 1389 1732 4t r a i n so f1o r2 2625 Average beam current per species (mA) 340 72 e−/e+: 1330/1650 e−/e+: 1960/3026 4a tZ0 4→6a t>90 GeV 9 (in pulse) Beam polarization (%) — — — — 55 at 45 GeV 5a t6 1G e V e−:>80% e+:>60% Circumference or length (km) 0.768 0.768 3.016 2.2 26.66 31 Interaction regions 1 1 1 1 4 1 Magnetic length of dipole (m) 1.6–6.6 1.6–6.6 e−/e+: 5.86/0.915 e−/e+: 5.4/0.45 11.66/pair n/a Length of standard cell (m) 16 16 e−/e+: 75.7/76.1 15.2 79 n/a Phase advance per cell (deg) 45–90 (no standard cell) 45–90 (no standard cell) 450 e−/e+: 60/90 102/90 n/a Dipoles in ring 86 84 e−/e+: 116/112 e−/e+: 192/192 3280+24 inj. +6 4w e a k n/a Quadrupoles in ring 101 + 4 s.c. 101 + 4 s.c. e−/e+: 452/452 e−/e+: 290/326 520+288 +8s . c . n/a Peak magnetic ﬁeld (T) 0 . 3/0 . 8 at 8 GeV 0.3 / 0.8 at 8 GeV, 2.1 wigglers at e−/e+: 0.25/0.72 e−/e+: 0.18/0.75 0.135 n/a 1.9 GeV †KEKB is operating with crab crossing since February 2007. ‡Time between bunch trains: 200ms. 266 26. High-energy collider parameters HIGH-ENERGY COLLIDER PARAMETERS: ep, pp,pp, and Heavy Ion Colliders Updated in early 2008 with numbers received from representatives of the co lliders (contact J. Beringer, LBNL). For existing (future) colliders the latest achieved (design) values are given. Quantities are, where appropriate, r.m.s.; HandVindicate horizontal and v ertical directions; s.c. stands for superconducting; pk and ave denote peak and average values. HERA (DESY) TEVATRON∗ (Fermilab) RHIC (Brookhaven) LHC (CERN) Physics start date 1992 1987 2001 2000 2004 2002 2008 2009 Physics end date 2007 — — — Particles collided ep p p pp(pol.) Au Au Cu Cu dA u pp Pb Pb Maximum beam energy (TeV) e:0.030 p:0.92 0.980 0.1 60% pol 0.1 TeV/n 0.1 TeV/n 0.1 TeV/n 7.0 2.76 TeV/n Luminosity (1030cm−2s−1) 75 286 35 (pk) 20 (ave) 0.0030 (pk) 0.0012 (ave) 0.020 (pk) 0.0008 (ave) 0.23 (pk) 0.11 (ave) 1.0×104 1.0×10−3 (5.4×10−5)† Time between collisions (ns) 96 396 107 107 321 107 24.95 99.8 (1347)† Full crossing angle ( µrad) 0 0 0 ≈300 ≤100 (0)† Energy spread (units 10−3) e:0.91 p:0.2 0.14 0.45 0.75 0.75 0.65 0.113 0.11 Bunch length (cm) e:0.83 p:8.5 p:5 0 ¯p:4 5 100 30 30 25 7.55 7.94 Beam radius (10−6m) e: 280( H),50(V) p: 265( H),50(V) p:2 8 ¯p:1 6 165 (β∗=1 m) 145 (β∗=1m) 145 (β∗=0.9m) 155 (β∗=2m) 16.6 15.9 (22.5)† Free space at interaction point (m) ±2 ±6.5 16 38 38 Initial luminosity decay time,−L/(dL/dt )( h r ) 10 6 (average) 3.9 1.5 1.8 1.8 14.9 10.9 - 3.6‡ (22 - 7.5)†‡ Turn-around time (min) e: 75,p: 135 150 155 150 145 145 60 Injection energy (TeV) e:0.012 p:0.040 0.15 0.023 0.011 TeV/n 0.011 TeV/n 0.012 TeV/n 0.450 0.1774 TeV/n Transverse emittance (10−9πrad-m) e: 20(H),3.5(V) p:5 (H),5(V) p:3 ¯p:1 28 26 23 28 0.5 0.5 β∗, ampl. function at interaction point (m) e:0.6(H),0.26(V) p:2.45(H),0.18(V) 0.28 >1.0 >0.8 >0.9 >0.85 0.55 0.5 (1.0)† Beam-beam tune shift per crossing (units 10−4) e: 190( H),450(V) p: 12(H),9(V) p: 120 ¯p: 120 56 15 30 d: 21 Au: 17 34 — RF frequency (MHz) e: 499.7 p: 208.2/52.05 53 accel: 28 store: 28 accel: 28 store: 197 accel: 28 store: 197 accel: 28 store: 197 400.8 400.8 Particles per bunch (units 1010) e:3 p:7 p:2 6 ¯p:9 13.5 0.11 0.45 d: 10 Au: 0.1 11.5 0.007 Bunches per ring per species e: 189 p: 180 36 111 103 37 95 2808 592 (62)† Average beam current per species (mA) e:4 0 p:9 0 p:7 0 ¯p:2 4 187 112 60 d: 119 Au: 94 584 6.12 (0.641)† Circumference (km) 6.336 6.28 3.834 26.659 Interaction regions 2 colliding beams 2h i g hL 6 total, 2 high L 2h i g hL 1d e d i c a t e d 1 ﬁxed target ( ebeam) +1 +2 Magnetic length of dipole (m) e:9.185 p:8.82 6.12 9.45 14.3 Length of standard cell (m) e:2 3.5 p:4 7 59.5 29.7 106.90 Phase advance per cell (deg) e:6 0 p:9 0 67.8 84 d: 84 Au: 93 90 Dipoles in ring e: 396 p: 416 774 192 per ring + 12 common 1232 main dipoles Quadrupoles in ring e: 580 p: 280 216 246 per ring 482 2-in-1 24 1-in-1 e:C-shaped s.c. s.c. cos θ s.c. Magnet type p:s.c., collared, cosθ cold iron 2i n1 cold iron warm iron cold iron Peak magnetic ﬁeld (T) e:0.274 p:5 4.4 3.5 8.3 ∗Additional TEVATRON parameters: psource accum. rate: 25 ×1010hr−1; max. no. of pstored: 3.1 ×1012(Accumulator), 4.6 ×1012(Recycler). †Numbers in parentheses refer to settings for ”Early” PbPb running. ‡For 1 - 3 experiments. 27. Passage of particles through matter 267 27. PASSAGE OF PARTICLES THROUGH MATTER Revised April 2008 by H. Bichsel (University of Washington), D.E. Groom (LBNL), and S.R. Klein (LBNL). 27. PASSAGE OF PARTICLES THROUGH M A T T E R ..................... 2 6 7 2 7 . 1 .N o t a t i o n ................... 2 6 727.2. Electronic energy loss by heavy p a r t i c l e s .................... 2 6 8 2 7 . 2 . 1 .E n e r g y l o s s a t l o w e n e r g i e s ......... 2 6 9 2 7 . 2 . 2 .D e n s i t y e ﬀ e c t............... 2 6 9 27.2.3. Energetic knock-on electrons ( δ r a y s )..................... 2 7 0 27.2.4. Restricted energy loss rates for r e l a t i v i s t i c i o n i z i n g p a r t i c l e s .......... 2 7 0 2 7 . 2 . 5 .F l u c t u a t i o n s i n e n e r g y l o s s ......... 2 7 027.2.6. Energy loss in mixtures and compounds .................. 2 7 1 2 7 . 2 . 7 .I o n i z a t i o n y i e l d s .............. 2 7 1 27.3. Multiple scattering through small a n g l e s ..................... 2 7 1 27.4. Photon and electron interactions in m a t t e r ..................... 2 7 2 2 7 . 4 . 1 .R a d i a t i o n l e n g t h ............. 2 7 2 2 7 . 4 . 2 .E n e r g y l o s s b y e l e c t r o n s.......... 2 7 3 2 7 . 4 . 3 .C r i t i c a l e n e r g y .............. 2 7 42 7 . 4 . 4 .E n e r g y l o s s b y p h o t o n s .......... 2 7 427.4.5. Bremsstrahlung and pair p r o d u c t i o n a t v e r y h i g h e n e r g i e s ........ 2 7 5 2 7 . 5 .E l e c t r o m a g n e t i c c a s c a d e s ........... 2 7 6 2 7 . 6 .M u o n e n e r g yl o s s a t h i g h e n e r g y ........ 2 7 7 2 7 . 7 .C h e r e n k o v a n d t r a n s i t i o n r a d i a t i o n ....... 2 7 827.1. Notation Table 27.1: Summary of variables used in this section. The kinematic variables βandγhave their usual meanings. Symbol Deﬁnition Units or Value αFine structure constant 1 /137.03599911(46) (e2/4π/epsilon10/planckover2pi1c) MIncident particle mass MeV/ c2 EIncident part. energy γMc2MeV TKinetic energy MeV mec2Electron mass ×c20.510998918(44) MeV reClassical electron radius 2 .817940325(28) fm e2/4π/epsilon10mec2 NAAvogadro’s number 6 .0221415(10) ×1023mol−1 zeCharge of incident particle ZAtomic number of absorber AAtomic mass of absorber g mol−1 K/A 4πNAr2 emec2/A 0.307075 MeV g−1cm2 f o rA=1gm o l−1 IMean excitation energy eV ( Nota bene! ) δ(βγ) Density eﬀect correction to ionization energy loss /planckover2pi1ωpPlasma energy 28 .816/radicalbig ρ/angbracketleftZ/A/angbracketrighteV(a) (/radicalbig 4πNer3emec2/α) NcElectron density (units of re)−3 wjWeight fraction of the jth element in a compound or mixture nj∝number of jth kind of atoms in a compound or mixture —4 αr2 eNA/A (716.408 g cm−2)−1forA=1gm o l−1 X0Radiation length g cm−2 EcCritical energy for electrons MeV EµcCritical energy for muons GeV EsScale energy/radicalbig 4π/α m ec221.2052 MeV RMMoli`ere radius g cm−2 (a)Forρin g cm−3. Muon momentum110100 Stopping power [MeV cm2/g] Lindhard- ScharffBethe-Bloch Radiative Radiative effects reach 1%µ+ on Cu Without δRadiative losses βγ0.001 0.01 0.1 1 10 100 1000 104105106 [MeV/ c] [GeV/ c]100 10 1 0.1 100 10 1 100 10 1 [TeV/ c]Anderson- Ziegler Nuclear lossesMinimum ionizationEµcµ− Fig. 27.1: Stopping power (= /angbracketleft−dE/dx /angbracketright) for positive muons in copper as a function of βγ=p/Mc over nine orders of magnitude in momentum (12 orders of magnitude in kinetic energy). Solid curves indicate the total stopping power. Data below the break at βγ≈0.1 are taken from ICRU 49 [2], and data at higher energies are from Ref. 1. Vertical bands indicate boundaries between diﬀerent approximations discussed in the text. The short dotted lines labeled “ µ−” illustrate the “Barkas eﬀect,” the dependence of stopping power on projectile charge at very low energies [3]. 26827. Passage of particles through matter 27.2. Electronic energy loss by heavy particles [1–22, 24–30, 82] Moderately relativistic charged particles other than electrons lose energy in matter primarily by ionization and atomic excitation. The mean rate of energy loss (or stopping power) is given by the Bethe-Bloch equation, −dE dx=Kz2Z A1 β2/bracketleftbigg1 2ln2mec2β2γ2Tmax I2−β2−δ(βγ) 2/bracketrightbigg . (27.1) HereTmaxis the maximum kinetic energy which can be imparted to a free electron in a single collision, and the other variables are deﬁned in Table 27.1. With Kas deﬁned in Table 27.1 and Ain gm o l−1, the units are MeV g−1cm2. In this form, the Bethe-Bloch equation describes the energy loss of pions in a material such as copper to about 1% accuracy for energies between about 6 MeV and 6 GeV (momenta between about 40 MeV/ cand 6 GeV/ c). At lower energies various corrections discussed in Sec. 27.2.1 must be made. At higherenergies, radiative eﬀects begin to be important. These limits of validity depend on both the eﬀective atomic number of the absorber and the mass of the slowing particle. The function as computed for muons on copper is shown by the solid curve in Fig. 27.1, and for pions on other materialsin Fig. 27.3. A minor dependence on Mat the highest energies is introduced through T max, but for all practical purposes in high-energy physics dE/dx in a given material is a function only of β. Except in hydrogen, particles of the same velocity have similar rates of energy loss in diﬀerent materials; there is a slow decrease in the rate of energy loss with increasing Z.T h e qualitative diﬀerence in stopping power behavior at high energies between a gas (He) and the other materials shown in Fig. 27.3 isdue to the density-eﬀect correction, δ(βγ), discussed below. The stopping power functions are characterized by broad minima whose position drops from βγ=3.5t o3 . 0a s Zgoes from 7 to 100. The values of minimum ionization as a function of atomic number are shown in Fig. 27.2. In practical cases, most relativistic particles ( e.g.,c o s m i c - r a y muons) have mean energy loss rates close to the minimum, and are said to be minimum ionizing particles, or mip’s. As discussed below, the most probable energy loss in a detector is considerably below the mean given by the Bethe-Bloch equation. 0.51.01.52.02.5〈–dE/dx 〉min (MeV g–1cm2) 12 5 1 0 2 0 5 0 1 0 0 ZHH e L i B e B C N O N e S n FeSolids GasesH2 gas: 4.10 H2 liquid: 3.97 2.35 – 0.28 ln (Z) Figure 27.2: Stopping power at minimum ionization for the chemical elements. The straight line is ﬁtted for Z>6. A simple functional dependence on Zis not to be expected, since/angbracketleft−dE/dx /angbracketrightalso depends on other variables. 1 2 3 4 5 6 810 1.0 10 100 1000 10 000 0.1 Pion momentum (GeV/ c) Proton momentum (GeV/ c)1.0 10 100 1000 0.11.0 10 100 1000 0.1 1.0 10 100 1000 10 000 0.1−dE/dx (MeV g−1cm2) βγ = p/Mc Muon momentum (GeV/ c)H2 liquid He gas C AlFe Sn Pb Figure 27.3: Mean energy loss rate in liquid (bubble chamber) hydrogen, gaseous helium, carbon, aluminum,iron, tin, and lead. Radiative eﬀects, relevant for muons and pions, are not included. These become signiﬁcant for m u o n si ni r o nf o r βγ>∼1000, and at lower momenta for muons in higher- Zabsorbers. See Fig. 27.21. Eq. (27 .1) may be integrated to ﬁnd the total (or partial) “continuous slowing-down approximation” (CSDA) range Rfor a particle which loses energy only through ionization and atomic excitation. Since dE/dx depends only on β,R/M is a function ofE/M orpc/M. In practice, range is a useful concept only for low-energy hadrons ( R<∼λ I,w h e r e λIis the nuclear interaction length), and for muons below a few hundred GeV (above whichradiative eﬀects dominate). R/M as a function of βγ=p/Mc is shown for a variety of materials in Fig. 27.4. The mass scaling of dE/dx and range is valid for the electronic losses described by the Bethe-Bloch equation, but not for radiative losses, relevant only for muons and pions. For a particle with mass Mand momentum Mβγc ,T maxis given by Tmax=2mec2β2γ2 1+2γme/M+(me/M)2. (27.2) In older references [4,5] the “low-energy” approximation Tmax=2mec2β2γ2, valid for 2 γme/M/lessmuch1, is often implicit. For a pion in copper, the error thus introduced into dE/dx is greater than 6% at 100 GeV. At energies of order 100 GeV, the maximum 4-momentum transfer to the electron can exceed 1 GeV/ c, where hadronic structure eﬀects signiﬁcantly modify the cross sections. This problem has been investigated by J.D. Jackson [6], whoconcluded that for hadrons (but not for large nuclei) corrections todE/dx are negligible below energies where radiative eﬀects dominate. While the cross section for rare hard collisions ismodiﬁed, the average stopping power, dominated by many softer collisions, is almost unchanged. “The determination of the mean excitation energy is the principal non-trivial task in the evaluation of the Bethe stopping-power formula” [7]. Recommended values have varied 27. Passage of particles through matter 269 0.05 0.1 0.02 0.5 0.2 1.0 5.0 2.0 10.0 Pion momentum (GeV/ c) 0.1 0.5 0.2 1.0 5.0 2.0 10.0 50.0 20.0 Proton momentum (GeV/ c)0.05 0.02 0.1 0.5 0.2 1.0 5.0 2.0 10.0 Muon momentum (GeV/ c)βγ = p/Mc 1 2 5 10 20 50 100 200 500 1000 2000 5000100002000050000R/M (g cm−2 GeV−1) 0.1 25 1.0 25 10.0 25 100.0H2 liquid He gasPbFeC Figure 27.4: Range of heavy charged particles in liquid (bubble chamber) hydrogen, helium gas, carbon, iron,and lead. For example: For a K +whose momentum is 700 MeV/ c,βγ=1.42. For lead we read R/M≈396, and so the range is 195 g cm−2. substantially with time. Estimates based on experimental stopping-power measurements for protons, deuterons, and alpha particles and on oscillator-strength distributions and dielectric-response functions were given in ICRU 49 [2]. See also ICRU 37 [8]. These values, shown in Fig. 27.5, have since been widely used. Machine-readable versions can also be found [9]. These values are widely used. 27.2.1. Energy loss at low energies :Shell corrections C/Z must be included in the square brackets of of Eq. (27 .1) [2,8,10,11] to correct for atomic binding having been neglected in calculating some of the contributions to Eq. (27 .1). The Barkas form [11] was used in generating Fig. 27.1. For copper it contributes about1% at βγ=0.3 (kinetic energy 6 MeV for a pion), and the correction decreases very rapidly with energy. Eq. (27 .1) is based on a ﬁrst-order Born approximation. Higher-order corrections, again important only at lower energy, are normally included by adding the “Bloch correction” z 2L2(β) inside the square brackets (Eq.(2.5) in [2]) . An additional “Barkas correction” zL1(β) makes the stopping power for a negative particle somewhat smaller than for a positive particle with the same mass and velocity. In a 1956 paper, Barkas et al. noted that negative pions had a longer range than positive pions [3]. The eﬀect has been measured for a number of negative/positive particle pairs, most recently for antiprotons at the CERN LEAR facility [12]. A detailed discussion of low-energy corrections to the Bethe formula is given in ICRU Report 49 [2]. When the corrections are properly included, the accuracy of the Bethe-Bloch treatment is accurate to about 1% down to β≈0.05, or about 1 MeV for protons.0 1 02 0 3 04 05 06 07 08 09 0 1 0 0 810121416182022Iadj/Z (eV) ZBarkas & Berger 1964 Bichsel 1992ICRU 37 (1984) (interpolated values arenot marked with points) Figure 27.5: Mean excitation energies (divided by Z)a s adopted by the ICRU [8]. Those based on experimentalmeasurements are shown by symbols with error ﬂags; theinterpolated values are simply joined. The grey point is forliquid H 2; the black point at 19.2 eV is for H 2gas. The open circles show more recent determinations by Bichsel [10].The dotted curve is from the approximate formula ofBarkas [11] used in early editions of this Review . For 0 .01<β< 0.05, there is no satisfactory theory. For protons, one usually relies on the phenomenological ﬁtting formulae developed by Andersen and Ziegler [2,13]. For particles moving more slowly than ≈0.01c(more or less the velocity of the outer atomic electrons), Li ndhard has been quite successful in describing electronic stopping power, which is proportional to β[14]. Finally, we note that at low energies, e.g., for protons of less than several hundred eV, non-ionizing nuclear recoil energy loss dominates the total energy loss [2,14,15]. As shown in ICRU 49 [2] (using data taken from Ref. 13), the nuclear plus electronic proton stopping power in copper is 113 MeV cm 2g−1atT=1 0k e V ,r i s e st oam a x i m u mo f 210 MeV cm2g−1at 100–150 keV, then falls to 120 MeV cm2g−1 at 1 MeV. Above 0.5–1.0 MeV the corrected Bethe-Bloch theory is adequate. 27.2.2. Density eﬀect :As the particle energy increases, its electric ﬁeld ﬂattens and extends, so that the distant-collisioncontribution to Eq. (27 .1) increases as ln βγ. However, real media become polarized, limiting the ﬁeld extension and eﬀectively truncating this part of the logarithmic rise[4–5,16–18]. At very high energies, δ/2→ln( /planckover2pi1ωp/I)+l n βγ−1/2, (27.3) where δ(βγ)/2 is the density eﬀect correction introduced in Eq. (27 .1) and /planckover2pi1ωpis the plasma energy deﬁned in Table 27.1. Ac o m p a r i s o nw i t hE q .( 2 7 .1) shows that |dE/dx |then grows as lnβγrather than ln β2γ2, and that the mean excitation energy Iis replaced by the plasma energy /planckover2pi1ωp. The ionization stopping power as calculated with and without the density eﬀectcorrection is shown in Fig. 27.1. Since the plasma frequency scales as the square root of the electron density, the correction is much larger for a liquid or solid than for a gas, as is illustrated by the examples in Fig. 27.3. 27027. Passage of particles through matter The density eﬀect correction is usually computed using Sternheimer’s parameterization [16]: δ(βγ)=⎧ ⎪⎪⎨ ⎪⎪⎩2(ln 10) x− C ifx≥x1; 2(ln 10) x− C+a(x1−x)kifx0≤x<x 1; 0i f x<x 0(nonconductors); δ0102(x−x0)ifx<x 0(conductors) (27.4) Herex=l o g10η=l o g10(p/Mc). C(the negative of the Cused in Ref. 16) is obtained by equating the high-energy case of Eq. (27 .4) with the limit given in Eq. (27 .3). The other param- eters are adjusted to give a best ﬁt to the results of detailed calculations for momenta below Mcexp(x1). Parameters for elements and nearly 200 compounds and mixtures of interest are published in a variety of places, notably in Ref. 18. A recipe for ﬁnding the coeﬃcients for nontabulated materials is given bySternheimer and Peierls [20], and is summarized in Ref. 1. The remaining relativistic rise comes from the β 2γ2growth ofTmax, which in turn is due to (rare) large energy transfers to a few electrons. When these events are excluded, the energy deposit in an absorbing layer approaches a constant value, theFermi plateau (see Sec. 27.2.4 below). At extreme energies (e.g.,>332 GeV for muons in iron, and at a considerably higher energy for protons in iron), radiative eﬀects are moreimportant than ionization losses. These are especially relevant for high-energy muons, as discussed in Sec. 27.6. 27.2.3. Energetic knock-on electrons ( δrays) :The distribution of secondary electrons with kinetic energies T/greatermuchI is [4] d2N dTdx=1 2Kz2Z A1 β2F(T) T2(27.5) forI/lessmuchT≤Tmax,w h e r e Tmaxis given by Eq. (27 .2). Here β is the velocity of the primary particle. The factor Fis spin- dependent, but is about unity for T/lessmuchTmax. For spin-0 particles F(T)=( 1 −β2T/Tmax); forms for spins 1/2 and 1 are also given by Rossi [4]. For incident electrons, the indistinguishability of projectile and target means that the range of Textends only to half the kinetic energy of the incident particle. Additional formulae are given in Ref. 19. Equation (27 .5) is inaccurate for Tclose to I. δrays of even modest energy are rare. For β≈1 particle, for example, on average only one collision with Te>1 keV will occur along a path length of 90 cm of Ar gas [25]. Aδray with kinetic energy Teand corresponding momentum peis produced at an angle θgiven by cosθ=(Te/pe)(pmax/Tmax), (27.6) where pmaxis the momentum of an electron with the maximum possible energy transfer Tmax. 27.2.4. Restricted energy loss rates for relativistic ionizing particles :Further insight can be obtained by examining the mean energy deposit by an ionizing particle when energy transfers are restricted to T≤Tcut≤Tmax. The restricted energy loss rate is −dE dx/vextendsingle/vextendsingle/vextendsingle/vextendsingle T<T cut=Kz2Z A1 β2/bracketleftbigg1 2ln2mec2β2γ2Tcut I2 −β2 2/parenleftbigg 1+Tcut Tmax/parenrightbigg −δ 2/bracketrightbigg . (27.7) This form approaches the normal Bethe-Bloch function (Eq. (27 .1)) as Tcut→Tmax. It can be veriﬁed that the diﬀerence between Eq. (27 .1) and Eq. (27 .7) is equal to/integraltextTmax TcutT(d2N/dTdx )dT,w h e r e d2N/dTdx is given by Eq. (27 .5). Since Tcutreplaces Tmaxin the argument of the logarithmic term of Eq. (27 .1), the βγterm producing the relativistic rise inthe close-collision part of dE/dx is replaced by a constant, and |dE/dx |T<T cutapproaches the constant “Fermi plateau.” (The density eﬀect correction δeliminates the explicit βγdependence produced by the distant-collision contribution.) This behavior is illustrated in Fig. 27.6, where restricted loss rates for two examples of Tcutare shown in comparison with the full Bethe- Bloch dE/dx and the Landau-Vavilov most probable energy loss (to be discussed in Sec. 27.2.5 below). 27.2.5. Fluctuations in energy loss :For detectors of moderate thickness x(e.g.scintillators or LAr cells),* the energy loss probability distribution f(∆;βγ,x)i sa d e q u a t e l y described by the highly-skewed Landau (or Landau-Vavilov) distribution [22,23]. The most probable energy loss is [24] ∆p=ξ/bracketleftbigg ln2mc2β2γ2 I+l nξ I+j−β2−δ(βγ)/bracketrightbigg ,(27.8) where ξ=(K/2)/angbracketleftZ/A/angbracketright(x/β2) MeV for a detector with a thickness xin g cm−2,a n d j=0.200 [24].†While dE/dx is independent of thickness, ∆ p/xscales as alnx+b. The density correction δ(βγ) was not included in Landau’s or Vavilov’s work, but it was later included by Bichsel [24]. The high-energy behavior of δ(βγ)( E q .( 2 7 .3)), is such that ∆p−→ βγ>∼100ξ/bracketleftbigg ln2mc2ξ (/planckover2pi1ωp)2+j/bracketrightbigg . (27.9) Thus the Landau-Vavilov most probable energy loss, like the restricted energy loss, reaches a Fermi plateau. The Bethe-Bloch dE/dx and Landau-Vavilov-Bichsel ∆ p/xin silicon are shown as a function of muon energy in Fig. 27.6. The case x/ρ= 1600 µm was chosen since it has about the same stopping power as does3 mm of plastic scintillator. Folding in experimental resolution displaces the peak of the distribution, usually toward a higher value. Landau/Vavilov/Bichsel ∆p/x for:Bethe-Bloch Tcut = 10 dE/dx |min Tcut = 2 dE/dx |minRestricted energy loss for: 0.1 1.0 10.0 100.0 1000.01.01.5 0.52.02.53.0MeV g −1 cm 2 (Electonic loses only) Muon kinetic energy (GeV)Silicon x/ρ = 1600 µm 320 µm 80 µm Figure 27.6: Bethe-Bloch dE/dx , two examples of restricted energy loss, and the Landau most probableenergy per unit thickness in silicon. The change of ∆ p/x with thickness xillustrates its alnx+bdependence. Minimum ionization ( dE/dx |min) is 1.664 MeV g−1cm2. Radiative losses are excluded. The incident particles aremuons. The mean of the energy-loss given by the Bethe-Bloch equation, Eq. (27 .1), is ill-deﬁned experimentally and is not useful for describing energy loss by single particles. (It ﬁndsits application in dosimetry, where only bulk deposit is of relevance.) It rises as ln βγbecause T maxincreases as β2γ2.T h e *G<∼0.05–0.1, where Gis given by Rossi [Ref. 4, Eq. 2.7.10]. It is Vavilov’s κ[23]. †Rossi [4], Talman [26], and others give somewhat diﬀerent values for j. The most probable loss is not sensitive to its value. 27. Passage of particles through matter 271 large single-collision energy transfers that increasingly extend the long tail are rare, making the mean of an experimental distribution consisting of a few hundred events subject to large ﬂuctuations and sensitive to cuts as well as to background. The most probable energy loss should be used. For very thick absorbers the distribution is less skewed but never approaches a Gaussian. In the case of Si illustrated in Fig. 27.6, the most probable energy loss per unit thickness for x≈35 g cm−2is very close to the restricted energy loss with Tcut=2dE/dx |min. The Landau distribution fails to describe energy loss in thin absorbers such as gas TPC cells [25] and Si detectors [24], as shown clearly in Fig. 1 of Ref. 25 for an argon-ﬁlled TPC cell. Also see Talman [26]. While ∆ p/xmay be calculated adequately with Eq. (27 .8), the distributions are signiﬁcantly wider than the Landau width w=4ξ[Ref. 24, Fig. 15]. Examples for thin silicon detectors are shown in Fig. 27.7. 100 200 300 400 500 60 00.00.20.40.60.81.00.50 1.00 1.50 2.00 2.50 640 µm (149 mg/cm2) 320 µm (74.7 mg/cm2) 160 µm (37.4 mg/cm2) 80 µm (18.7 mg/cm2)500 MeV pion in silicon Mean energy loss ratewf(∆/x) ∆/x (eV/µm)∆p/x∆/x (MeV g−1 cm2) Figure 27.7: Straggling functions in silicon for 500 MeV pions, normalized to unity at the most probable value δp/x. The width wis the full width at half maximum. 13 0.3 30 300 10 100 100 0 βγ (= p/m )0.500.550.600.650.700.750.800.850.900.951.00(∆p/x) / dE/dxmin 80 µm (18.7 mg/cm2)160 µm (37.4 mg/cm2)x = 640 µm (149 mg/cm2) 320 µm (74.7 mg/cm2) Figure 27.8: Most probable energy loss in silicon, scaled to the mean loss of a minimum ionizing particle, 388 eV/ µm (1.66 MeV g−1cm2).27.2.6. Energy loss in mixtures and compounds :Am i x t u r e or compound can be thought of as made up of thin layers of pure elements in the right proportion (Bragg additivity). In this case, dE dx=/summationdisplay wjdE dx/vextendsingle/vextendsingle/vextendsingle/vextendsingle j, (27.10) where dE/dx |ji st h em e a nr a t eo fe n e r g yl o s s( i nM e Vgc m−2) in the jth element. Eq. (27 .1) can be inserted into Eq. (27 .10) to ﬁnd expressions for /angbracketleftZ/A/angbracketright,/angbracketleftI/angbracketright,a n d/angbracketleftδ/angbracketright; for example, /angbracketleftZ/A/angbracketright=/summationtextwjZj/Aj=/summationtextnjZj//summationtextnjAj. However, /angbracketleftI/angbracketrightas deﬁned this way is an underestimate, because in a compound electrons are more tightly bound than in the free elements, and /angbracketleftδ/angbracketrightas calculated this way has little relevance, because it is the electrondensity that matters. If possible, one uses the tables given in Refs. 18 and 27, which include eﬀective excitation energies and interpolation coeﬃcients for calculating the density eﬀect correc- tion for the chemical elements and nearly 200 mixtures and com- pounds. If a compound or mixture is not found, then one uses therecipe for δgiven in Ref. 20 (repeated in Ref. 1), and calculates /angbracketleftI/angbracketrightaccording to the discussion in Ref. 7. (Note the “13%” rule!) 27.2.7. Ionization yields :Physicists frequently relate total energy loss to the number of ion pairs produced near the particle’s track. This relation becomes complicated for relativistic particles due to the wandering of energetic knock-on electrons whose ranges exceed the dimension s of the ﬁducial volume. For a qualitative appraisal of the nonlocality of energy deposition in various media by such modestly energetic knock-on electrons, see Ref. 28. The mean local energy dissipation per local ionpair produced, W, while essentially constant for relativistic particles, increases at slow particle speeds [29]. For gases, Wcan be surprisingly sensitive to trace amounts of various contaminants [29]. Furthermore, ionization yields in practical cases may be greatly inﬂuenced by such factors as subsequentrecombination [30]. 27.3. Multiple scattering through small angles A charged particle traversing a medium is deﬂected by many small-angle scatters. Most of this deﬂection is due to Coulomb scattering from nuclei, and hence the eﬀect is called multiple Coulomb scattering. (However, for hadronic projectiles, the strong interactions also contribute to multiple scattering.) The Coulomb scattering distribution is well represented by the theoryof Moli` ere [31]. It is roughly Gaussian for small deﬂection angles, but at larger angles (greater than a few θ 0, deﬁned below) it behaves like Rutherford scattering, with larger tails than doesa Gaussian distribution. If we deﬁne θ 0=θrms plane=1 √ 2θrms space. (27.11) then it is suﬃcient for many applications to use a Gaussian approximation for the central 98% of the projected angular distribution, with a width given by [32,33] θ0=13.6 MeV βcpz/radicalbig x/X0/bracketleftBig 1+0.038ln( x/X0)/bracketrightBig . (27.12) Here p,βc,a n d zare the momentum, velocity, and charge number of the incident particle, and x/X0is the thickness of the scattering medium in radiation lengths (deﬁned below). Thisvalue of θ 0i sf r o maﬁ tt oM o l i ` ere distribution [31] for singly charged particles with β=1f o ra l l Z, and is accurate to 11% or better for 10−3<x / X 0<100. Eq. (27 .12) describes scattering from a single material, while the usual problem involves the multiple scattering of a particle traversing many diﬀerent layers and mixtures. Since it is from a ﬁ tt oaM o l i ` ere distribution, it is incorrect to add the individual θ0contributions in quadrature; the result is systematically too 27227. Passage of particles through matter small. It is much more accurate to apply Eq. (27 .12) once, after ﬁnding xandX0for the combined scatterer. Lynch and Dahl have extended this phenomenological approach, ﬁtting Gaussian distributions to a variable fraction of the Moli` ere distribution for arbitrary scatterers [33], and achieve accuracies of 2% or better. x splaneyplaneΨplane θplanex/2 Figure 27.9: Quantities used to describe multiple Coulomb scattering. The particle is incident in the plane of the ﬁgure. The nonprojected (space) and projected (plane) angular distributions are given approximately by [31] 1 2πθ2 0exp⎧ ⎪⎪⎪⎩−θ2 space 2θ2 0⎫ ⎪⎪⎪⎭dΩ, (27.13) 1 √ 2πθ0exp⎧ ⎪⎪⎪⎩−θ2 plane 2θ2 0⎫ ⎪⎪⎪⎭dθ plane, (27.14) where θis the deﬂection angle. In this approximation, θ2 space≈(θ2 plane,x+θ2 plane,y), where the xandyaxes are orthogonal to the direction of motion, and dΩ≈dθplane,xdθplane,y. Deﬂections into θplane,xandθplane,yare independent and identically distributed. Figure 27.9 shows these and other quantities sometimes used to describe multiple Coulomb scattering. They are ψrms plane=1 √ 3θrms plane =1 √ 3θ0, (27.15) yrms plane=1 √ 3xθrms plane =1 √ 3xθ0, (27.16) srms plane=1 4√ 3xθrms plane=1 4√ 3xθ0. (27.17) All the quantitative estimates in this section apply only in the limit of small θrms planeand in the absence of large-angle scatters. The random variables s,ψ,y,a n d θin a given plane are distributed in a correlated fashion (see Sec. 31.1 of this Review for the deﬁnition of the correlation coeﬃcient). Obviously, y≈xψ. In addition, yandθhave the correlation coeﬃcient ρyθ=√ 3/2≈0.87. For Monte Carlo generation of a joint (yplane,θplane) distribution, or for other calculations, it may be most convenient to work with independent Gaussian random variables ( z1,z2) with mean zero and variance one, and then set yplane=z1xθ0(1−ρ2 yθ)1/2/√ 3+z2ρyθxθ0/√ 3 =z1xθ0/√ 12 +z2xθ0/2; ( 2 7 .18) θplane=z2θ0. (27.19) Note that the second term for yplaneequals xθplane/2a n d represents the displacement that would have occurred had thedeﬂection θ planeall occurred at the single point x/2. For heavy ions the multiple Coulomb scattering has been measured and compared with various theoretical distributions [34].27.4. Photon and electron interactions in matter 27.4.1. Radiation length : High-energy electrons predominantly lose energy in matter by bremsstrahlung, and high-energy photons by e+e−pair production. The characteristic amount of matter traversed for these related interactions is called the radiation length X0, usually measured in g cm−2.I ti sb o t h (a) the mean distance over which a high-energy electron loses all but 1/eof its energy by bremsstrahlung, and (b)7 9of the mean free path for pair production by a high-energy photon [35]. Itis also the appropriate scale length for describing high-energy electromagnetic cascades. X 0has been calculated and tabulated by Y.S. Tsai [36]: 1 X0=4αr2 eNA A/braceleftBig Z2[Lrad−f(Z)] +ZL/prime rad/bracerightBig . (27.20) ForA=1gm o l−1,4αr2 eNA/A= (716 .408 g cm−2)−1.Lradand L/prime radare given in Table 27.2. The function f(Z) is an inﬁnite sum, but for elements up to uranium can be represented to4-place accuracy by f(Z)=a 2[(1 +a2)−1+0.20206 −0.0369a2+0.0083a4−0.002a6], (27.21) where a=αZ[37]. Table 27.2: Tsai’s LradandL/prime rad, for use in calculating the radiation length in an element using Eq. (27 .20). Element ZL rad L/prime rad H 1 5.31 6.144 He 2 4.79 5.621 Li 3 4.74 5.805 Be 4 4.71 5.924 Others >4 ln(184 .15Z−1/3) ln(1194 Z−2/3) BremsstrahlungLead ( Z = 82)Positrons Electrons Ionization Møller ( e−) Bhabha ( e+) Positron annihilation1.0 0.50.20 0.150.10 0.05 (cm2g−1) E (MeV)1010 100 10001 E−dE dx(X0−1) Figure 27.10: Fractional energy loss per radiation length in lead as a function of electron or positron energy. Electron(positron) scattering is considered as ionization whenthe energy loss per collision is below 0.255 MeV, and asMøller (Bhabha) scattering when it is above. Adapted fromFig. 3.2 from Messel and Crawford, Electron-Photon Shower Distribution Function Tables for Lead, Copper, and Air Absorbers , Pergamon Press, 1970. Messel and Crawford use X 0(Pb) = 5.82 g/cm2, but we have modiﬁed the ﬁgures to reﬂect the value given in the Table of Atomic and NuclearProperties of Materials ( X 0(Pb) = 6.37 g/cm2). 27. Passage of particles through matter 273 Although it is easy to use Eq. (27 .20) to calculate X0,t h e functional dependence on Zis somewhat hidden. Dahl provides a compact ﬁt to the data [38]: X0=716.4 g cm−2A Z(Z+ 1)ln(287 /√ Z). (27.22) Results using this formula agree with Tsai’s values to better than 2.5% for all elements except helium, where the result is about 5% low. 00.40.81.2 0 0.25 0.5 0.75 1 y = k/EBremsstrahlung(X0NA/A) ydσLPM/dy10 GeV 1 TeV 10 TeV 100 TeV 1 PeV 10 PeV100 GeV Figure 27.11: The normalized bremsstrahlung cross section kd σLPM/dkin lead versus the fractional photon energy y=k/E. The vertical axis has units of photons per radiation length. 2 5 10 20 50 100 200Copper X0 = 12.86 g cm−2 Ec = 19.63 MeVdE/dx × X0 (MeV) Electron energy (MeV) 10 20 30 50 70100200 40 Brems = ionizationIonizationRossi: Ionization per X0= electron energyTotal Brems≈E Exactbremsstrahlung Figure 27.12: Two deﬁnitions of the critical energy Ec. The radiation length in a mixture or compound may be approximated by 1/X0=/summationdisplay wj/Xj, (27.23) where wjandXjare the fraction by weight and the radiation length for the jth element. 27.4.2. Energy loss by electrons :At low energies electrons and positrons primarily lose energy by ionization, although otherprocesses (Møller scattering, Bhabha scattering, e +annihilation) contribute, as shown in Fig. 27.10. While ionization loss rates rise logarithmically with energy, bremsstrahlung losses risenearly linearly (fractional loss is nearly independent of energy), and dominates above a few tens of MeV in most materials Ionization loss by electrons and positrons diﬀers from loss by heavy particles because of the kinematics, spin, and the identity of the incident electron with the electrons which it ionizes. Ec (MeV) Z12 5 1 0 2 0 5 0 1 0 0 5 10 20 50100200400 610 MeV________ Z + 1.24710 MeV________ Z + 0.92 Solids Gases HH e L i B e B C N O N e S n Fe Figure 27.13: Electron critical energy for the chemical elements, using Rossi’s deﬁnition [4]. The ﬁts shown arefor solids and liquids (solid line) and gases (dashed line).The rms deviation is 2.2% for the solids and 4.0% for thegases. (Computed with code supplied by A. Fass´ o.) Complete discussions and tables can be found in Refs. 7, 8, and 27. At very high energies and except at the high-energy tip of the bremsstrahlung spectrum, the cross section can be approximated in the “complete screening case” as [36] dσ/dk =( 1/k)4αr 2 e{(4 3−4 3y+y2)[Z2(Lrad−f(Z)) +ZL/prime rad] +1 9(1−y)(Z2+Z)}, (27.24) where y=k/Eis the fraction of the electron’s energy transfered to the radiated photon. At small y(the “infrared limit”) the term on the second line ranges from 1.7% (low Z)t o2 . 5 %( h i g h Z) of the total. If it is ignored and the ﬁrst line simpliﬁed with the deﬁnition of X0g i v e ni nE q .( 2 7 .20), we have dσ dk=A X0NAk/parenleftbig4 3−4 3y+y2/parenrightbig . (27.25) This cross section (times k)i ss h o w nb yt h et o pc u r v ei n Fig. 27.11. This formula is accurate except in near y=1 ,w h e r e screening may become incomplete, and near y=0 ,w h e r e the infrared divergence is removed by the interference of bremsstrahlung amplitudes from nearby scattering centers (the LPM eﬀect) [39,40] and dielectric suppression [41,42]. These and other suppression eﬀects in bulk media are discussed inSec. 27.4.5. With decreasing energy ( E<∼10 GeV) the high- ycross section drops and the curves become rounded as y→1. Curves of this familar shape can be seen in Rossi [4] (Figs. 2.11.2,3); see also the review by Koch & Motz [43]. Except at these extremes, and still in the complete-screening approximation, the number of photons with energies between k minandkmaxemitted by an electron travelling a distance d/lessmuchX0is Nγ=d X0/bracketleftbigg4 3ln/parenleftbiggkmax kmin/parenrightbigg −4(kmax−kmin) 3E+k2 max−k2 min 2E2/bracketrightbigg . (27.26) We obtain Ec=610 MeV Z+1.24(solids and liquids) ,=710 MeV Z+0.92(gases) . 27427. Passage of particles through matter Photon Energy1 Mb 1 kb 1 b 10 mb 10 eV 1 keV 1 MeV 1 GeV 100 GeV(b) Lead ( Z = 82) - experimental σtot σp.e. κeCross section (barns/atom) Cross section (barns/atom)10 mb1 b1 kb1 Mb(a) Carbon ( Z = 6) σRayleigh σg.d.r.σCompton σComptonσRayleighκnuc κnucκeσp.e.- experimental σtot Figure 27.14: Photon total cross sections as a function of energy in carbon and lead, showing the contributions ofdiﬀerent processes: σ p.e.= Atomic photoelectric eﬀect (electron ejection, photon absorption) σRayleigh = Rayleigh (coherent) scattering–atom neither ionized nor excited σCompton = Incoherent scattering (Compton scattering oﬀ an electron) κnuc= Pair production, nuclear ﬁeld κe= Pair production, electron ﬁeld σg.d.r.= Photonuclear interactions, most notably the Giant Dipole Resonance [46]. In theseinteractions, the target nucleus is broken up. Data from [47]; parameters for σ g.d.r.from [48]. Curves for these and other elements, compounds, and mixturesmay be obtained fromhttp://physics.nist.gov/PhysRefData . The photon total cross section is approximately ﬂat for at least twodecades beyond the energy range shown. Original ﬁgurescourtesy J.H. Hubbell (NIST).27.4.3. Critical energy :An electron loses energy by bremsstrahlung at a rate nearly proportional to its energy, while the ionization loss rate varies only logarithmically with the electron energy. The critical energy Ecis sometimes deﬁned as the energy at which the two loss rates are equal [44]. Berger and Seltzer [44] also give the approximationE c= (800 MeV) /(Z+1.2). This formula has been widely quoted, and has been given in older editions of this Review [45]. Among alternate deﬁnitions is that of Rossi [4], who deﬁnes the critical energy as the energy at which the ionization loss per radiation length is equal to the electron energy. Equivalently,it is the same as the ﬁrst deﬁnition with the approximation |dE/dx | brems≈E/X 0. This form has been found to describe transverse electromagnetic shower development more accurately(see below). These deﬁnitions are illustrated in the case of copper in Fig. 27.12. The accuracy of approximate forms for E chas been limited by the failure to distinguish between gases and solid or liquids, where there is a substantial diﬀerence in ionization at therelevant energy because of the density eﬀect. We distinguish these two cases in Fig. 27.13. Fits were also made with functions of the form a/(Z+b) α, butαwas found to be essentially unity. Since Ecalso depends on A,I, and other factors, such forms are at best approximate. 0 0.25 0.5 0.75 100.250.500.751.00 x = E/kPair production(X0NA/A) dσLPM/dx 1 TeV 10 TeV 100 TeV 1 PeV 10 PeV1 EeV 100 PeV Figure 27.15: The normalized pair production cross section dσLPM/dy, versus fractional electron energy x=E/k. 27.4.4. Energy loss by photons :Contributions to the photon cross section in a light element (carbon) and a heavy element(lead) are shown in Fig. 27.14. At low energies it is seen that the photoelectric eﬀect dominates, although Compton scattering, Rayleigh scattering, and photonuclear absorption also contribute. The photoelectric cross section is characterized by discontinuities (absorption edges) as thresholds for photoionization of variousatomic levels are reached. Photon attenuation lengths for a variety of elements are shown in Fig. 27.16, and data for 30 eV <k< 100 GeV for all elements is available from the web pages given in the caption. Here kis the photon energy. The increasing domination of pair production as the energy increases is shown in Fig. 27.17. Using approximations similar to those used to obtain Eq. (27 .25), Tsai’s formula for the diﬀerential cross section [36] reduces to dσ dx=A X0NA/bracketleftbig 1−4 3x(1−x)/bracketrightbig (27.27) in the complete-screening limit valid at high energies. Here x=E/kis the fractional energy transfer to the pair-produced electron (or positron), and kis the incident photon energy. The cross section is very closely related to that for bremsstrahlung, since the Feynman diagrams are variants of one another. The 27. Passage of particles through matter 275 Photon energy100 10 10–4 10–5 10–61 0.1 0.01 0.001 10 eV 100 eV 1 keV 10 keV 100 keV 1 MeV 10 MeV 100 MeV 1 GeV 10 GeV 100 Ge VAbsorption length λ (g/cm2) Si CFe Pb HSn Fig. 27.16: The photon mass attenuation length (or mean free path) λ=1/(µ/ρ) for various elemental absorbers as a function of photon energy. The mass attenuation coeﬃcient is µ/ρ,w h e r e ρis the density. The intensity Iremaining after traversal of thickness t(in mass/unit area) is given by I=I0exp(−t/λ). The accuracy is a few percent. For a chemical compound or mixture, 1 /λeﬀ≈/summationtext elements wZ/λZ,w h e r e wZis the proportion by weight of the element with atomic number Z. The processes responsible for attenuation are given in Fig. 27.10. Since coherent processes are included, not all these processes result in energy deposition. The data for 30 eV <E< 1 keV are obtained from http://www-cxro.lbl.gov/optical constants (courtesy of Eric M. Gullikson, LBNL). The data for 1 keV <E< 100 GeV are from http://physics.nist.gov/PhysRefData , through the courtesy of John H. Hubbell (NIST). Photon energy (MeV)1 2 5 10 20 50 100 200 500 10000.00.10.20.30.40.50.60.70.80.91.0C PbNaI FeAr HH2O P Figure 27.17: Probability Pthat a photon interaction will result in conversion to an e+e−pair. Except for a few-percent contribution from photonuclear absorptionaround 10 or 20 MeV, essentially all other interactions inthis energy range result in Compton scattering oﬀ an atomicelectron. For a photon attenuation length λ(Fig. 27.16), the probability that a given photon will produce an electronpair (without ﬁrst Compton scattering) in thickness tof absorber is P[1−exp(−t/λ)].cross section is of necessity symmetric between xand 1 −x,a s can be seen by the solid curve in Fig. 27.15. See the review by Motz, Olsen, & Koch for a more detailed treatment [49]. Eq. (27 .27) may be integrated to ﬁnd the high-energy limit for the total e +e−pair-production cross section: σ=7 9(A/X 0NA). (27.28) Equation Eq. (27 .28) is accurate to within a few percent down to energies as low as 1 GeV, particularly for high- Zmaterials. 27.4.5. Bremsstrahlung and pair production at very high energies :At ultrahigh energies, Eqns. 27.24–27.28 will fail because of quantum mechanical interference between amplitudes from diﬀerent scattering centers. Since the longitudinal momentum transfer to a given center is small ( ∝k/E(E−k), in the case of bremsstrahlung), the interaction is spread over a comparatively long distance called the formation length(∝E(E−k)/k) via the uncertainty principle. In alternate language, the formation length is the distance over which the highly relativistic electron and the photon “split apart.” The interference is usually destructive. Calculations of the “Landau-Pomeranchuk-Migdal” (LPM) eﬀect may be madesemi-classically based on the average multiple scattering, or more rigorously using a quantum transport approach [39,40]. In amorphous media, bremsstrahlung is suppressed if the photon energy kis less than E 2/(E+ELPM) [40], where* ELPM=(mec2)2αX0 4π/planckover2pi1cρ=( 7.7T e V / c m ) ×X0 ρ. (27.29) * This deﬁnition diﬀers from that of Ref. 50 by a factor of two. ELPMscales as the 4th power of the mass of the incident particle, so that ELPM=( 1.4×1010TeV/cm) ×X0/ρfor a muon. 27627. Passage of particles through matter Since physical distances are involved, X0/ρ, in cm, appears. The energy-weighted bremsstrahlung spectrum for lead, kd σLPM/dk, is shown in Fig. 27.11. With appropriate scaling by X0/ρ,o t h e r materials behave similarly. For photons, pair production is reduced for E(k−E)> kELPM. The pair-production cross sections for diﬀerent photon energies are shown in Fig. 27.15. Ifk/lessmuchE, several additional mechanisms can also produce suppression. When the formation length is long, even weak factors can perturb the interaction. For example, the emitted photon can coherently forward scatter oﬀ of the electrons in themedia. Because of this, for k<ω pE/m e∼10−4, bremsstrahlung is suppressed by a factor ( kme/ωpE)2[42]. Magnetic ﬁelds can also suppress bremsstrahlung. In crystalline media, the situation is more complicated, with coherent enhancement or suppression possible. The cross section depends on the electron and photon energies and the angles between the particle direction and the crystalline axes [51]. 27.5. Electromagnetic cascades When a high-energy electron or photon is incident on a thick absorber, it initiates an electromagnetic cascade as pairproduction and bremsstrahlung generate more electrons and photons with lower energy. The longitudinal development is governed by the high-energy part of the cascade, and therefore scales as the radiation length in the material. Electron energies eventually fall below the critical energy, and then dissipate theirenergy by ionization and excitation rather than by the generation of more shower particles. In describing shower behavior, it is therefore convenient to introduce the scale variables t=x/X 0,y =E/E c, (27.30) so that distance is measured in units of radiation length and energy in units of critical energy. 0.0000.0250.0500.0750.1000.125 020406080100(1/E0)dE/dt t = depth in radiation lengths Number crossing plane30 GeV electron incident on iron Energy Photons × 1/6.8 Electrons 0 5 10 15 20 Figure 27.18: An EGS4 simulation of a 30 GeV electron- induced cascade in iron. The histogram shows fractionalenergy deposition per radiation length, and the curve is a gamma-function ﬁt to the distribution. Circles indicate the number of electrons with total energy greater than 1.5 MeVcrossing planes at X 0/2 intervals (scale on right) and the squares the number of photons with E≥1.5 MeV crossing the planes (scaled down to have same area as the electrondistribution). Longitudinal proﬁles from an EGS4 [52] simulation of a 30 GeV electron-induced cascade in iron are shown in Fig. 27.18. The number of particles crossing a plane (very close to Rossi’s Π function [4]) is sensitive to the cutoﬀ energy, here chosen as a total energy of 1.5 MeV for both electrons and photons. Theelectron number falls oﬀ more quickly than energy deposition. This is because, with increasing depth, a larger fraction of the cascade energy is carried by photons. Exactly what a calorimeter measures depends on the device, but it is not likely to be exactly any of the proﬁles shown. In gas counters it may be very close to the electron number, but in glass Cherenkov detectors andother devices with “thick” sensitive regions it is closer to the energy deposition (total track length). In such detectors the signal is proportional to the “detectable” track length T d,w h i c h is in general less than the total track length T. Practical devices are sensitive to electrons with energy above some detectionthreshold E d,a n d Td=TF(Ed/Ec).An analytic form for F(Ed/Ec) obtained by Rossi [4] is given by Fabjan [53]; see also Amaldi [54]. The mean longitudinal proﬁle of the energy deposition in an electromagnetic cascade is reasonably well described by a gamma distribution [55]: dE dt=E0b(bt)a−1e−bt Γ(a)(27.31) The maximum tmaxoccurs at ( a−1)/b.W eh a v em a d eﬁ t st o shower proﬁles in elements ranging from carbon to uranium, at energies from 1 GeV to 100 GeV. The energy deposition proﬁles are well described by Eq. (27 .31) with tmax=(a−1)/b=1.0×(lny+Cj),j =e,γ , (27.32) where Ce=−0.5 for electron-induced cascades and Cγ=+ 0.5 for photon-induced cascades. To use Eq. (27 .31), one ﬁnds (a−1)/bfrom Eq. (27 .32) and Eq. (27 .30), then ﬁnds aeither by assuming b≈0.5 or by ﬁnding a more accurate value from Fig. 27.19. The results are very similar for the electron number proﬁles, but there is some dependence on the atomic number ofthe medium. A similar form for the electron number maximum was obtained by Rossi in the context of his “Approximation B,” [4] (see Fabjan’s review in Ref. 53), but with C e=−1.0a n d Cγ=−0.5; we regard this as superseded by the EGS4 result. Carbon Aluminum Iron Uranium 0.30.40.50.60.70.8 10 100 1000 10 000b y = E/E c Figure 27.19: Fitted values of the scale factor bfor energy deposition proﬁles obtained with EGS4 for a variety ofelements for incident electrons with 1 ≤E 0≤100 GeV. Values obtained for incident photons are essentially thesame. The “shower length” X s=X0/bis less conveniently param- eterized, since bdepends upon both Zand incident energy, as shown in Fig. 27.19. As a corollary of this Zdependence, the number of electrons crossing a plane near shower maximum is underestimated using Rossi’s approximation for carbon and seriously overestimated for uranium. Essentially the same b 27. Passage of particles through matter 277 values are obtained for incident electrons and photons. For many purposes it is suﬃcient to take b≈0.5. The gamma function distribution is very ﬂat near the origin, while the EGS4 cascade (or a real cascade) increases more rapidly. As a result Eq. (27 .31) fails badly for about the ﬁrst two radiation lengths; it was necessary to exclude this region inmaking ﬁts. Because ﬂuctuations are important, Eq. (27 .31) should be used only in applications where average behavior is adequate. Grindhammer et al. have developed fast simulation algorithms in which the variance and correlation of aandbare obtained by ﬁtting Eq. (27 .31) to individually simulated cascades, then generating proﬁles for cascades using aandbchosen from the correlated distributions [56]. The transverse development of electromagnetic showers in diﬀerent materials scales fairly accurately with the Moli`ere radius R M, given by [57,58] RM=X0Es/Ec, (27.33) where Es≈21 MeV (Table 27.1), and the Rossi deﬁnition of Ec is used. In a material containing a weight fraction wjof the element with critical energy Ecjand radiation length Xj,t h eM o l i ` ere radius is given by 1 RM=1 Es/summationdisplaywjEcj Xj. (27.34) Measurements of the lateral distribution in electromagnetic cascades are shown in Refs. 57 and 58. On the average, only 10%of the energy lies outside the cylinder with radius R M.A b o u t 99% is contained inside of 3 .5RM, but at this radius and beyond composition eﬀects become important and the scaling with RM fails. The distributions are characterized by a narrow core, and broaden as the shower develops. They are often represented asthe sum of two Gaussians, and Grindhammer [56] describes them with the function f(r)=2rR 2 (r2+R2)2, (27.35) where Ris a phenomenological function of x/X0and ln E. At high enough energies, the LPM eﬀect (Sec. 27.4.5) reduces the cross sections for bremsstrahlung and pair production, and hence can cause signiﬁcant elongation of electromagnetic cascades [40]. 27.6. Muon energy loss at high energy At suﬃciently high energies, radiative processes become more important than ionization for all charged particles. For muonsand pions in materials such as iron, this “critical energy” occurs at several hundred GeV. (There is no simple scaling with particle mass, but for protons the “critical energy” is much, much higher.) Radiative eﬀects dominate the energy loss of energetic muons found in cosmic rays or produced at the newest accelerators.These processes are characterized by small cross sections, hard spectra, large energy ﬂuctuations, and the associated generation of electromagnetic and (in the case of photonuclear interactions) hadronic showers [59–67]. As a consequence, at these energies the treatment of energy loss as a uniform and continuous processis for many purposes inadequate. It is convenient to write the average rate of muon energy loss as [68] −dE/dx =a(E)+b(E)E. (27.36) Herea(E) is the ionization energy loss given by Eq. (27 .1), and b(E)i st h es u mo f e +e−pair production, bremsstrahlung, and photonuclear contributions. To the approximation that theseslowly-varying functions are constant, the mean range x 0of a muon with initial energy E0is given by x0≈(1/b)ln(1+ E0/Eµc), (27.37)where Eµc=a/b. Figure 27.20 shows contributions to b(E) for iron. Since a(E)≈0.002 GeV g−1cm2,b(E)Edominates the energy loss above several hundred GeV, where b(E)i s nearly constant. The rates of energy loss for muons in hydrogen, uranium, and iron are shown in Fig. 27.21 [1]. Muon energy (GeV)0123456789106 b(E) (g−1cm2)Iron btotal bpair bbremsstrahlung bnuclear 10210 1 103104105 Figure 27.20: Contributions to the fractional energy l o s sb ym u o n si ni r o nd u et o e+e−pair production, bremsstrahlung, and photonuclear interactions, as obtainedfrom Groom et al. [1] except for post-Born corrections to the cross section for direct pair production from atomicelectrons. /home/sierra1/deg/dedx/rpp_mu_E_loss.pro Thu Apr 4 13:55:40 2002 Muon energy (GeV)dE/dx (MeV g−1 cm2) H (gas) totalU total Fe total Fe brems Fe nucl 0.1 1 10 1001000 10210 11 03104105Fe pairFe ion Fe radiative total Figure 27.21: The average energy loss of a muon in hydrogen, iron, and uranium as a function of muon energy.Contributions to dE/dx in iron from ionization and the processes shown in Fig. 27.20 are also shown. The “muon critical energy” E µccan be deﬁned more exactly as the energy at which radiative and ionization losses are equal, and can be found by solving Eµc=a(Eµc)/b(Eµc). This deﬁnition corresponds to the solid-line intersection in Fig. 27.12, and is diﬀerent from the Rossi deﬁnition we used for electrons. It servest h es a m ef u n c t i o n :b e l o w E µcionization losses dominate, and above Eµcradiative eﬀects dominate. The dependence of Eµcon atomic number Zis shown in Fig. 27.22. The radiative cross sections are expressed as functions of the fractional energy loss ν. The bremsstrahlung cross section goes roughly as 1 /νover most of the range, while for the pair production case the distribution goes as ν−3toν−2[69]. “Hard” losses are therefore more probable in bremsstrahlung, 27827. Passage of particles through matter ___________ (Z + 2.03)0.879 ___________ (Z + 1.47)0.838 100 200 400700100020004000 Eµc (GeV) 12 5 1 0 2 0 5 0 1 0 0 Z7980 GeV 5700 GeV HH e L i B e B C N O N e S n FeSolidsGases Figure 27.22: Muon critical energy for the chemical elements, deﬁned as the energy at which radiative andionization energy loss rates are equal [1]. The equalitycomes at a higher energy for gases than for solids or liquidswith the same atomic number because of a smaller densityeﬀect reduction of the ionization losses. The ﬁts shown inthe ﬁgure exclude hydrogen. Alkali metals fall 3–4% above the ﬁtted function, while most other solids are within 2% of the function. Among the gases the worst ﬁt is for radon(2.7% high). and in fact energy losses due to pair production may very nearly be treated as continuous. The simulated [67] momentum distribution of an incident 1 TeV/ cmuon beam after it crosses 3 m of iron is shown in Fig. 27.23. The most probable loss is 8G e V ,o r3 . 4M e Vg −1cm2. The full width at half maximum is 9 GeV/ c, or 0.9%. The radiative tail is almost entirely due to bremsstrahlung, although most of the events in which more than 10% of the incident energy lost experienced relatively hard photonuclear interactions. The latter can exceed detector resolution [70], necessitating the reconstruction of lost energy.Tables [1] list the stopping power as 9.82 MeV g −1cm2f o ra1T e V muon, so that the mean loss should be 23 GeV ( ≈23 GeV/ c), for a ﬁnal momentum of 977 GeV/ c, far below the peak. This agrees with the indicated mean calculated from the simulation. Electromagnetic and hadronic cascades in detector materialscan obscure muon tracks in detector planes and reduce tracking eﬃciency [71]. 950 960 970 980 990 100 0 Final momentum p [GeV/ c]0.000.020.040.060.080.10 1 TeV muons on 3 m Fe Mean 977 GeV/ cMedian 987 GeV/ cdN/dp [1/(GeV/ c)] FWHM 9 GeV/ c Figure 27.23: The momentum distribution of 1 TeV/ c muons after traversing 3 m of iron as calculated with theMARS15 Monte Carlo code [67] by S.I. Striganov [1].27.7. Cherenkov and transition radiation [72,73,82] A charged particle radiates if its velocity is greater than the local phase velocity of light (Cherenkov radiation) or if it crosses suddenly from one medium to another with diﬀerent optical properties (transition radiation). Neither process is important for energy loss, but both are used in high-energy physics detectors. Cherenkov Radiation . The angle θcof Cherenkov radiation, relative to the particle’s direction, for a particle with velocity βc in a medium with index of refraction nis cosθc=( 1/nβ) or tan θc=/radicalbig β2n2−1 ≈/radicalbig 2(1−1/nβ) for small θc,e.g.in gases.(27.38) The threshold velocity βtis 1/n,a n d γt=1/(1−β2 t)1/2. Therefore, βtγt=1/(2δ+δ2)1/2,w h e r e δ=n−1. Values of δfor various commonly used gases are given as a function of pressure and wavelength in Ref. 74. For values at atmospheric pressure, see Table 6.1. Data for other commonly used materials are given in Ref. 75. θcγc ηCherenkov wavefront Particle velocity v = βcv = vg Figure 27.24: Cherenkov light emission and wavefront angles. In a dispersive medium, θc+η/negationslash=9 00. Practical Cherenkov radiator materials are dispersive. Let ωbe the photon’s frequency, and let k=2π/λbe its wavenumber. The photons propage at the group velocity vg=dω/dk =c/[n(ω)+ω(dn/dω )]. In a non-dispersive medium, this simplies to vg=c/n. In his classical paper, Tamm [76] showed that for dispersive media the radiation is concentrated in a thin conical shell whose vertex is at the moving charge, and whose opening half-angle η is given by cotη=/bracketleftbiggd dω(ωtanθc)/bracketrightbigg ω0 =/bracketleftbigg tanθc+β2ωn(ω)dn dωcotθc/bracketrightbigg ω0,(27.39) where ω0is the central value of the small frequency range under consideration. (See Fig. 27.24.) This cone has a opening half- angle η, and, unless the medium is non-dispersive ( dn/dω =0 ) , θc+η/negationslash=9 00. The Cherenkov wavefront ‘sideslips’ along with the particle [77]. This eﬀect may have timing implications for ring imaging Cherenkov counters [78], but it is probably unimportant for most applications. The number of photons produced per unit path length of ap a r t i c l ew i t hc h a r g e zeand per unit energy interval of the photons is d2N dEdx=αz2 /planckover2pi1csin2θc=α2z2 remec2/parenleftbigg 1−1 β2n2(E)/parenrightbigg ≈370sin2θc(E)e V−1cm−1(z=1 ),(27.40) 27. Passage of particles through matter 279 or, equivalently, d2N dxdλ=2παz2 λ2/parenleftbigg 1−1 β2n2(λ)/parenrightbigg . (27.41) The index of refraction is a function of photon energy E=/planckover2pi1ω, as is the sensitivity of the transducer used to detect the light.For practical use, Eq. (27 .40) must be multiplied by the the transducer response function and integrated over the region for which βn(ω)>1. Further details are given in the discussion of Cherenkov detectors in the Particle Detectors section (Sec. 28 of thisReview ). When two particles are close together (within <∼1 wavelength), the electromagnetic ﬁelds from the particles may add coherently, aﬀecting the Cherenkov radiation. The radiation from an e +e−pair at close separation is suppressed compared to two independent leptons [79]. Coherent radio Cherenkov radiation from electromagnetic showers (containing a net excess of e−overe+) is signiﬁcant [80], and has been used to study cosmic ray air showers [81] and to search for νeinduced showers. Transition radiation . The energy radiated when a particle with charge zecrosses the boundary between vacuum and a medium with plasma frequency ωpis I=αz2γ/planckover2pi1ωp/3, (27.42) where /planckover2pi1ωp=/radicalbig 4πNer3emec2/α=/radicalbig 4πNea3∞2×13.6e V .(27.43) HereNeis the electron density in the medium, reis the classical electron radius, and a∞is the Bohr radius. For styrene and similar materials,/radicalbig 4πNea3∞≈0.8, so that /planckover2pi1ωp≈20 eV. The typical emission angle is 1 /γ. The radiation spectrum is logarithmically divergent at low energies and decreases rapidly for /planckover2pi1ω/γ/planckover2pi1ωp>1. About half the energy is emitted in the range 0 .1≤/planckover2pi1ω/γ/planckover2pi1ωp≤1. For a particle with γ=1 03, the radiated photons are in the soft x-ray range 2 to 20 keV. The γdependence of the emitted energy thus comes from the hardening of the spectrum rather than from an increased quantum yield. For a typical radiated photon energy ofγ/planckover2pi1ωp/4, the quantum yield is Nγ≈1 2αz2γ/planckover2pi1ωp 3/slashBigγ/planckover2pi1ωp 4≈2 3αz2≈0.5%×z2. (27.44) More precisely, the number of photons with energy /planckover2pi1ω> /planckover2pi1ω0 is given by [82] Nγ(/planckover2pi1ω> /planckover2pi1ω0)=αz2 π/bracketleftBigg/parenleftbigg lnγ/planckover2pi1ωp /planckover2pi1ω0−1/parenrightbigg2 +π2 12/bracketrightBigg , (27.45) within corrections of order ( /planckover2pi1ω0/γ/planckover2pi1ωp)2. The number of photons above a ﬁxed energy /planckover2pi1ω0/lessmuchγ/planckover2pi1ωpt h u sg r o w sa s( l n γ)2, but the number above a ﬁxed fraction of γ/planckover2pi1ωp(as in the example above) is constant. For example, for /planckover2pi1ω>γ /planckover2pi1ωp/10, Nγ=2.519αz2/π=0.59%×z2. The yield can be increased by using a stack of plastic foils with gaps between. However, interference can be important, and the soft x rays are readily absorbed in the foils. The ﬁrst problem can be overcome by choosing thicknesses and spacings large compared to the “formation length” D=γc/ω p,w h i c hi n practical situations is tens of µm. Other practical problems are discussed in Sec. 28. References: 1. D.E. Groom, N.V. Mokhov, and S.I. Striganov, “Muon stopping-power and range tables: 10 MeV–100 TeV”Atomic Data and Nuclear Data Tables 78, 183–356 (2001). Since submission of this paper it has become likely thatpost-Born corrections to the direct pair production crosssection should be made. 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Gilchriese (WorldScientiﬁc, Singapore, 1988), p. 542. 72. Methods of Experimental Physics , L.C.L. Yuan and C.- S. Wu, editors, Academic Press, 1961, Vol. 5A, p. 163. 73. W.W.M. Allison and P.R.S. Wright, “The Physics of Charged Particle Identiﬁcation: dE/dx , Cherenkov Radiation, and Transition Radiation,” p. 371 inExperimental Techniques in High Energy Physics ,T . Ferbel, editor, (Addison-Wesley 1987). 74. E.R. Hayes, R.A. Schluter, and A. Tamosaitis, “Index and Dispersion of Some Cherenkov Counter Gases,” ANL-6916(1964). 75. T. Ypsilantis, “Particle Identiﬁcation at Hadron Colliders”, CERN-EP/89-150 (1989), or ECFA 89-124, 2661 (1989). 76. I. Tamm, J. Phys. U.S.S.R., 1, 439 (1939). 77. H. Motz and L. I. Schiﬀ, Am. J. Phys. 21, 258 (1953). 78. B. N. Ratcliﬀ, Nucl. Instrum & Meth. A502 , 211 (2003). 79. S. K. Mandal, S. R. Klein, and J. D. Jackson, Phys. Rev. D72, 093003 (2005). 80. E. Zas, F. Halzen and T. Stanev, Phys. Rev. D45, 362 (1991). 81. H. Falcke et al,N a t u r e 435, 313 (2005). 82. J.D. Jackson, Classical Electrodynamics , 3rd edition, (John Wiley & Sons, New York, 1998). 28. Particle detectors 281 28. PARTICLE DETECTORS Revised 2008 (see the various sections for authors). 2 8 .P A R T I C L E D E T E C T O R S ............. 2 8 1 28.1. Summary of detector spatial resolution, temporal resolution, andd e a d t i m e.................... 2 8 1 2 8 . 2 .P h o t o n d e t e c t o r s ............... 2 8 1 2 8 . 2 . 1 .V a c u u m p h o t o d e t e c t o r s .......... 2 8 2 2 8 . 2 . 1 . 1 .P h o t o m u l t i p l i e r t u b e s......... 2 8 2 2 8 . 2 . 1 . 2 .M i c r o c h a n n e l p l a t e s.......... 2 8 3 2 8 . 2 . 1 . 3 .H y b r i d p h o t o n d e t e c t o r s ........ 2 8 3 2 8 . 2 . 2 .G a s e o u s p h o t o n d e t e c t o r s ......... 2 8 32 8 . 2 . 3 .S o l i d - s t a t e p h o t o n d e t e c t o r s........ 2 8 4 28.3. Organic scintillators .............. 2 8 5 28.3.1. Scintillation mechanism .......... 2 8 5 2 8 . 3 . 2 .C a v e a t s a n d c a u t i o n s ........... 2 8 6 28.3.3. Scintillating and wavelength- s h i f t i n g ﬁ b e r s ................. 2 8 6 28.4. Inorganic scintillators: ............. 2 8 6 2 8 . 5 .C h e r e n k o v d e t e c t o r s.............. 2 8 8 2 8 . 5 . 1 .T h r e s h o l d c o u n t e r s ............ 2 8 9 2 8 . 5 . 2 .I m a g i n g c o u n t e r s ............. 2 8 9 2 8 . 6 .C h e r e n k o v t r a c k i n g c a l o r i m e t e r s ........ 2 9 02 8 . 7 .G a s e o u s d e t e c t o r s............... 2 9 2 28.7.1. Energy loss and charge transport i n g a s e s ................... 2 9 2 28.7.2. Multi-Wire Proportional C h a m b e r s .................. 2 9 4 2 8 . 7 . 3 .M i c r o - p a t t e r n G a s D e t e c t o r s........ 2 9 52 8 . 7 . 4 .T i m e - p r o j e c t i o n c h a m b e r s......... 2 9 728.7.5. Transition radiation detectors ( T R D ’ s ) ................... 2 9 8 2 8 . 7 . 6 .R e s i s t i v e - p l a t e c h a m b e r s .......... 2 9 9 28.8. Silicon semiconductor detectors ........ 3 0 0 2 8 . 9 .L o w - n o i s e e l e c t r o n i c s ............. 3 0 12 8 . 1 0 .C a l o r i m e t e r s................. 3 0 3 2 8 . 1 0 . 1 .E l e c t r o m a g n e t i c c a l o r i m e t e r s....... 3 0 42 8 . 1 0 . 2 .H a d r o n i c c a l o r i m e t e r s .......... 3 0 4 28.10.3. Free electron drift velocities in l i q u i d i o n i z a t i o n s e n s o r s ............ 3 0 6 28.11. Superconducting magnets for collider detectors ................ 3 0 7 2 8 . 1 1 . 1 .S o l e n o i d M a g n e t s ............ 3 0 728.11.2. Properties of collider detector m a g n e t s ................... 3 0 8 2 8 . 1 1 . 3 .T o r o i d a l m a g n e t s ............. 3 0 8 28.12. Measurement of particle momenta i n a u n i f o r m m a g n e t i c ﬁ e l d ........... 3 0 8 R e f e r e n c e s ..................... 3 0 928.1. Summary of detector spatial resolution, temporal resolution, and deadtime In this section we give various parameters for common detector components. The quoted numbers are usually based on typicaldevices, and should be regarded only as rough approximationsfor new designs. More detailed discussions of detectors andtheir underlying physics can be found in books by Ferbel [1],Grupen [2], Kleinknecht [3], Knoll [4], Green [5], and Leroy& Rancoita [6]. In Table 28.1 are given typical resolutions anddeadtimes of common detectors. Table 28.1: Typical resolutions and deadtimes of common detectors. Revised September 2003 by R. Kadel (LBNL). Resolution Dead Detector Type Accuracy (rms) Time Time Bubble chamber 10–150 µm 1 ms 50 msa Streamer chamber 300 µm2 µs 100 ms Proportional chamber 50–300 µmb,c,d2 ns 200 ns Drift chamber 50–300 µm2 n se100 ns Scintillator — 100 ps/nf10 ns Emulsion 1 µm— — Liquid Argon Drift [7] ∼175–450 µm∼200 ns ∼2µs Gas Micro Strip [8] 30–40 µm <10 ns — Resistive Plate chamber [9] /lessorsimilar10µm 1–2 ns — Silicon strip pitch/(3 to 7)ghh Silicon pixel 2 µmihh aMultiple pulsing time. b300µmi sf o r1m mp i t c h . cDelay line cathode readout can give ±150µm parallel to anode wire. dwirespacing/√ 12. eFor two chambers. fn= index of refraction. gThe highest resolution (“7”) is obtained for small-pitch detectors ( /lessorsimilar25µm) with pulse-height-weighted center ﬁnding. hLimited by the readout electronics [10]. (Time resolution of≤25 ns is planned for the ATLAS SCT.) iAnalog readout of 34 µm pitch, monolithic pixel detectors. 28.2. Photon detectors Updated August 2007 by D. Chakraborty (Northern Illinois U) and T. Sumiyoshi (Tokyo Metro U). Most detectors in high-energy, nuclear, and astrophysics rely on the detection of photons in or near the visible range,100 nm /lessorsimilarλ/lessorsimilar1000 nm, or E≈a few eV. This range covers scintillation and Cherenkov radiation as well as the lightdetected in many astronomical observations. Generally, photodetection involves generating a detectable electrical signal proportional to the (usually very small) numberof incident photons. The process involves three distinct steps: 1. Generation of a primary photoelectron or electron-hole (e-h) pair by an incident photon by the photoelectric or photoconductive eﬀect, 2. Ampliﬁcation of the p.e. signal to detectable levels by one or more multiplicative bombardment steps and/or an avalanche process (usually), and, 3. Collection of the secondary electrons to form the electrical signal. The important characteristics of a photodetector include the following in statistical averages: 1. Quantum eﬃciency (QE or /epsilon1 Q): the number of primary photoelectrons generated per incident photon (0 ≤/epsilon1Q≤1; 282 28. Particle detectors in silicon more than one e-hpair per incident photon can be generated for λ<∼165 nm), 2. Collection eﬃciency (CE or /epsilon1C): the overall acceptance factor other than the generation of photoelectrons (0 ≤/epsilon1C≤1), 3. Gain ( G): the number of electrons collected for each photoelectron generated, 4. Dark current or dark noise: the electrical signal when there is no photon, 5. Energy resolution: electronic noise (ENC or Ne)a n d statistical ﬂuctuations in the ampliﬁcation process compoundthe Poisson distribution of n γphotons from a given source: σ(E) /angbracketleftE/angbracketright=/radicalBigg fN nγ/epsilon1Q/epsilon1C+/parenleftbiggNe Gnγ/epsilon1Q/epsilon1C/parenrightbigg2 , (28.1) where fN, or the excess noise factor (ENF), is the contribution to the energy distribution variance due to ampliﬁcationstatistics [11], 6. Dynamic range: the maximum signal available from the detector (this is usually expressed in units of the response tonoise-equivalent power, or NEP, which is the optical inputpower that produces a signal-to-noise ratio of 1), 7. Time dependence of the response: this includes the transit time, which is the time between the arrival of the photonand the electrical pulse, and the transit time spread, whichcontributes to the pulse rise time and width, and 8. Rate capability: inversely proportional to the time needed, after the arrival of one photon, to get ready to receive thenext. Table 28.2: Representative characteristics of some photodetectors commonly used in particle physics. The timeresolution of the devices listed here vary in the 10–2000 ps range. Type λ/epsilon1 Q/epsilon1C Gain Risetime Area 1-p.e noise HV Price (nm) (ns) (mm2) (Hz) (V) (USD) PMT∗115–1100 0.15–0.25 103–1070.7–10 102–10510–104500–3000 100–5000 MCP∗100–650 0.01–0.10 103–1070.15–0.3 102–1040.1–200 500–3500 10–6000 HPD∗115–850 0.1–0.3 103–10471 02–10510–103∼2×104∼600 GPM∗115–500 0.15–0.3 103–106O(0.1) O(10) 10–103300–2000 O(10) APD 300–1700 ∼0.7 10–108O(1) 10–1031–103400–1400 O(100) PPD 400–550 0.15–0.3 105–106∼1 1–10 O(106) 30–60 O(10) VLPC 500–600 ∼0.9 ∼5×104∼10 1 O(104) ∼7 ∼1 ∗These devices often come in multi-anode conﬁgurations. In such cases, area, noise, and price are to be considered on a “per readout-channel” basis. The QE is a strong function of the photon wavelength ( λ), and is usually quoted at maximum, together with a range of λ where the QE is comparable to its maximum. Spatial uniformityand linearity with respect to the number of photons are highlydesirable in a photodetector’s response. Optimization of these factors involves many trade-oﬀs and vary widely between applications. For example, while a largegain is desirable, attempts to increase the gain for a given device also increases the ENF and after-pulsing (“echos” of the main pulse). In solid-state devices, a higher QE often requires acompromise in the timing properties. In other types, coverage oflarge areas by focusing increases the transit time spread.Other important considerations also are highly application- speciﬁc. These include the photon ﬂux and wavelength range,the total area to be covered and the eﬃciency required, thevolume available to accommodate the detectors, characteristicsof the environment such as chemical composition, temperature,magnetic ﬁeld, ambient background, as well ambient radiationof diﬀerent types and, mode of operation (continuous ortriggered), bias (high-voltage) requirements, power consumption, calibration needs, aging, cost, and so on. Several technologies employing diﬀerent phenomena for the three steps describedabove, and many variants within each, oﬀer a wide range ofsolutions to choose from. The salient features of the maintechnologies and the common variants are described below.Some key characteristics are summarized in Table 28.2. 28.2.1. Vacuum photodetectors :Vacuum photodetectors can be broadly subdivided into three types: photomultiplier tubes,microchannel plates, and hybrid photodetectors. 28.2.1.1. Photomultiplier tubes: A versatile class of photon detectors, vacuum photomultiplier tubes (PMT) has been employed by a vast majority of all particle physics experimentsto date [11]. Both “transmission-” and “reﬂection-type” PMT’sare widely used. In the former, the photocathode material isdeposited on the inside of a transparent window through whichthe photons enter, while in the latter, the photocathode materialrests on a separate surface that the incident photons strike.The cathode material has a low work function, chosen for thewavelength band of interest. When a photon hits the cathodeand liberates an electron (the photoelectric eﬀect), the latter is accelerated and guided by electric ﬁelds to impinge on a secondary-emission electrode, or dynode, which then emits a few(∼5) secondary electrons. The multiplication process is repeated typically 10 times in series to generate a suﬃcient number of electrons, which are collected at the anode for delivery to the external circuit. The total gain of a PMT depends on the appliedhigh voltage VasG=AV kn,w h e r e k≈0.7–0.8 (depending on the dynode material), nis the number of dynodes in the chain, and Aa constant (which also depends on n). Typically, Gis in the range of 105–106. Pulse risetimes are usually in the few nanosecond range. With e.g.two-level discrimination the eﬀective time resolution can be much better. 28. Particle detectors 283 A large variety of PMT’s, including many just recently developed, covers a wide span of wavelength ranges frominfrared (IR) to extreme ultraviolet (XUV) [12]. They arecategorized by the window materials, photocathode materials,dynode structures, anode conﬁgurations, etc.Common window materials are borosilicate glass for IR to near-UV, fused quartzand sapphire (Al 2O3) for UV, and MgF2or LiF for XUV. The choice of photocathode materials include a variety of mostly Cs- and/or Sb-based compounds such as CsI, CsTe, bi-alkali (SbRbCs, SbKCs), multi-alkali (SbNa 2KCs), GaAs(Cs), GaAsP, etc.Sensitive wavelengths and peak quantum eﬃciencies for these materials are summarized in Table 28.3. Typical dynodestructures used in PMT’s are circular cage, line focusing, boxand grid, venetian blind, and ﬁne mesh. In some cases, limitedspatial resolution can be obtained by using a mosaic of multipleanodes. PMT’s are vulnerable to magnetic ﬁelds—sometimes even the geomagnetic ﬁeld causes large orientation-dependent gainchanges. A high-permeability metal shield is often necessary.However, proximity-focused PMT’s, e.g.the ﬁne-mesh types, can be used even in a high magnetic ﬁeld ( ≥1 T) if the electron drift direction is parallel to the ﬁeld. 28.2.1.2. Microchannel plates: A typical Microchannel plate (MCP) photodetector consists of one or more ∼2m mt h i c k glass plates with densely packed O(10µm)-diameter cylindrical holes, or “channels”, sitting between the transmission-typephotocathode and anode planes, separated by O(1 mm) gaps. Instead of discrete dynodes, the inner surface of each cylindricaltube serves as a continuous dynode for the entire cascade ofmultiplicative bombardments initiated by a photoelectron. Gainﬂuctuations can be minimized by operating in a saturation mode,whence each channel is only capable of a binary output, but thesum of all channel outputs remains proportional to the number of photons received so long as the photon ﬂux is low enough to ensure that the probability of a single channel receivingmore than one photon during a single time gate is negligible.MCP’s are thin, oﬀer good spatial resolution, have excellent timeresolution ( ∼20 ps), and can tolerate random magnetic ﬁelds up to 0.1 T and axial ﬁelds up to ∼1 T. However, they suﬀer from relatively long recovery time per channel and short lifetime.MCP’s are widely employed as image-intensiﬁers, although notso much in HEP or astrophysics. 28.2.1.3. Hybrid photon detectors: Hybrid photon detectors (HPD) combine the sensitivity of a vacuum PMT with theexcellent spatial and energy resolutions of a Si sensor [13]. A single photoelectron ejected from the photocathode is accelerated through a potential diﬀerence of ∼20 kV before it impinges on the silicon sensor/anode. The gain nearly equals the maximumnumber of e-hpairs that could be created from the entire kinetic energy of the accelerated electron: G≈eV/w,w h e r e eis the electronic charge, Vis the applied potential diﬀerence, and w≈3.7 eV is the mean energy required to create an e-hpair in Si at room temperature. Since the gain is achieved in a singlestep, one might expect to have the excellent resolution of asimple Poisson statistic with large mean, but in fact it is evenbetter, thanks to the Fano eﬀect discussed in Sec. 28.8. Low-noise electronics must be used to read out HPD’s if one intends to take advantage of the low ﬂuctuations in gain,e.g.when counting small numbers of photons. HPD’s can have the same /epsilon1 Q/epsilon1Cand window geometries as PMT’s and can be segmented down to ∼50µm. However, they require rather highbiases and will not function in a magnetic ﬁeld. The exception is proximity-focused devices ( ⇒no (de)magniﬁcation) in an axial ﬁeld. With time resolutions of ∼10 ps and superior rate capabiility, proximity-focused HPD’s can be an alternativeto MCP’s. Current applications of HPD’s include the CMShadronic calorimeter and the RICH detector in LHCb. Large-size HPD’s with sophisticated focusing may be suitable for futurewater Cherenkov experiments. Hybrid APD’s (HAPD’s) add an avalanche multiplication step following the electron bombardment to boost the gain by a factorof∼50. This aﬀords a higher gain and/or lower electrical bias, but also degrades the signal deﬁnition. Table 28.3: Properties of photocathode and window materials commonly used in vacuum photodetectors [12]. Photocathode λ Window Peak /epsilon1Q(λ/nm) material (nm) material CsI 115–200 MgF 2 0.15 (135) CsTe 115–240 MgF 2 0.18 (210) Bi-alkali 300–650 Borosilicate 0.27 (390) 160-650 Quartz 0.27 (390) Multi-alkali 300–850 Borosilicate 0.20 (360) 160-850 Quartz 0.23 (280) GaAs(Cs)∗160–930 Quartz 0.23 (280) GaAsP(Cs) 300-750 Borosilicate 0.42 (560) ∗Reﬂection type photocathode is used. 28.2.2. Gaseous photon detectors :In gaseous photomulti- pliers (GPM) a photoelectron in a suitable gas mixtureinitiates an avalanche in a high-ﬁeld region, producing a largenumber of secondary impact-ionization electrons. In principlethe charge multiplication and collection processes are identicalto those employed in gaseous tracking detectors such asmultiwire proportional chambers, micromesh gaseous detectors(Micromegas), or gas electron multipliers (GEM). These arediscussed in Sec. 28.7.3. The devices can be divided into two types depending on the photocathode material. One type uses solid photocathodematerials much in the same way as PMT’s. Since it is resistantto gas mixtures typically used in tracking chambers, CsI is a common choice. In the other type, photoionization occurs on suitable molecules vaporized and mixed in the drift volume.Most gases have photoionization work functions in excess of10 eV, which would limit their sensitivity to wavelengths fartoo short. However, vapors of TMAE (tetrakis dimethyl-amineethylene) or TEA (tri-ethyl-amine), which have smaller workfunctions (5.3 eV for TMAE and 7.5 eV for TEA), are suitedfor XUV photon detection [14]. Since devices like GEM’s oﬀersub-mm spatial resolution, GPM’s are often used as position-sensitive photon detectors. They can be made into ﬂat panelsto cover large areas ( O(1 m 2)), can operate in high magnetic ﬁelds, and are relatively inexpensive. Many of the ring imagingCherenkov (RICH) detectors to date have used GPM’s for thedetection of Cherenkov light [15]. Special care must be taken to suppress the photon-feedback process in GPM’s. It is also important to maintain high purity of the gas as minute traces ofO 2can signiﬁcantly degrade the detection eﬃciency. 284 28. Particle detectors 28.2.3. Solid-state photon detectors :In a phase of rapid development, solid-state photodetectors are competing withvacuum- or gas-based devices for many existing applications andmaking way for a multitude of new ones. Compared to traditionalvacuum- and gaseous photodetectors, solid-state devices are morecompact, lightweight, rugged, tolerant to magnetic ﬁelds, andoften cheaper. They also allow ﬁne pixelization, are easy tointegrate into large systems, and can operate at low electric potentials, while matching or exceeding most performance criteria. They are particularly well suited for detection of γ- and X-rays. Except for applications where coverage of very largeareas or dynamic range is required, solid-state detectors areproving to be the better choice. Some hybrid devices attemptto combine the best features of diﬀerent technologies whileapplications of nanotechnology are opening up exciting newpossibilities. Silicon photodiodes (PD) are widely used in high-energy physics as particle detectors and in a great number ofapplications (including solar cells!) as light detectors. Thestructure is discussed in some detail in Sec. 28.8. In its simplestform, the PD is a reverse-biased p-njunction. Photons with energies above the indirect bandgap energy (wavelengths shorter than about 1050 nm, depending on the temperature) can create e-hpairs (the photoconductive eﬀect), which are collected on thepandnsides, respectively. Often, as in the PD’s used for crystal scintillator readout in CLEO, L3, Belle,BaBar, andGLAST, intrinsic silicon is doped to create a p-i-nstructure. The reverse bias increases the thickness of the depleted region;in the case of these particular detectors, to full depletion at adepth of about 100 µm. Increasing the depletion depth decreases the capacitance (and hence electronic noise) and extends thered response. Quantum eﬃciency can exceed 90%, but fallstoward the red because of the increasing absorption lengthof light in silicon. The absorption length reaches 100 µma t 985 nm. However, since G= 1, ampliﬁcation is necessary. Optimal low-noise ampliﬁers are slow, but, even so, noise limits the minimum detectable signal in room-temperature devices to several hundred photons. Very large arrays containing O(10 7)o fO(10µm2)-sized photodioides pixelizing a plane are widely used to photographall sorts of things from everyday subjects at visible wavelengthsto crystal structures with X-rays and astronomical objects frominfrared to UV. To limit the number of readout channels, theseare made into charge-coupled devices (CCD), where pixel-to-pixel signal transfer takes place over thousands of synchronouscycles with sequential output through shift registers [16]. Thus,high spatial resolution is achieved at the expense of speed andtiming precision. Custom-made CCD’s have virtually replacedphotographic plates and other imagers for astronomy and inspacecraft. Typical QE’s exceed 90% over much of the visible spectrum, and “thick” CCD’s have useful QE up to λ=1µm. Active Pixel Sensor (APS) arrays with a preampliﬁer on eachpixel and CMOS processing aﬀord higher speeds, but arechallenged at longer wavelengths. Much R&D is underway toovercome the limitations of both CCD and CMOS imagers. In avalanche photodiodes (APD), an exponential cascade of impact ionizations initiated by the initial photogenerated e-h pair under a large reverse-bias voltage leads to an avalanchebreakdown [17]. As a result, detectable electrical response canbe obtained from low-intensity optical signals down to singlephotons. Excellent junction uniformity is critical, and a guard ring is generally used as a protection against edge breakdown.Well-designed APD’s, such as those used in CMS’ crystal-basedelectromagnetic calorimeter, have achieved /epsilon1 Q/epsilon1C≈0.7w i t h sub-ns response time. The sensitive wavelength window andgain depend on the semiconductor used. The gain is typically10–200 in linear and up to 10 8in Geiger mode of operation. Stability and close monitoring of the operating temperature are important for linear-mode operation, and substantial cooling is often necessary. Position-sensitive APD’s use time informationat multiple anodes to calculate the hit position. One of the most promising recent developments in the ﬁeld is that of devices consisting of large arrays ( O(10 3)) of tiny APD’s packed over a small area ( O(1 mm2)) and operated in a limited Geiger mode [18]. Among diﬀerent names used for this classof photodetectors, “PPD” (for “Pixelized Photon Detector”) ismost widely accepted (formerly “SiPM”). Although each cellonly oﬀers a binary output, linearity with respect to the numberof photons is achieved by summing the cell outputs in the sameway as with a MCP in saturation mode (see above). PPD’s arebeing adopted as the preferred solution for various purposesincluding medical imaging, e.g.positron emission tomography (PET). These compact, rugged, and economical devices allow auto-calibration through decent separation of photoelectronpeaks and oﬀer gains of O(10 6) at a moderate bias voltage ( ∼50 V). However, the single-photoelectron noise of a PPD, beingthe logical “or” of O(10 3) Geiger APD’s, is rather large: O(1 MHz/mm2) at room temperature. PPD’s are particularly well- suited for applications where triggered pulses of several photonsare expected over a small area, e.g.ﬁber-guided scintillation light. Intense R&D is expeced to lower the noise level andimprove radiation hardness, resulting in coverage of larger areasand wider applications. Attempts are being made to combine thefabrication of the sensors and the front-end electronics (ASIC) inthe same process with the goal of making PPD’s and other ﬁnelypixelized solid-state photodetectors extremely easy to use. Of late, much R&D has been directed to p-i-ndiode arrays based on thin polycrystalline diamond ﬁlms formed by chemicalvapor deposition (CVD) on a hot substrate ( ∼1000 K) from a hydrocarbon-containing gas mixture under low pressure(∼100 mbar). These devices have maximum sensitivity in the extreme- to moderate-UV region [19]. Many desirablecharacteristics, including high tolerance to radiation andtemperature ﬂuctuations, low dark noise, blindness to mostof the solar radiation spectrum, and relatively low cost makethem ideal for space-based UV/XUV astronomy, measurementof synchrotron radiation, and luminosity monitoring at (future)lepton collider(s). Visible-light photon counters (VLPC) utilize the formation of an impurity band only 50 meV below the conduction band in As-doped Si to generate strong ( G≈5×10 4) yet sharp response to single photons with /epsilon1Q≈0.9 [20]. The smallness of the band gap considerably reduces the gain dispersion. Only a very smallbias (∼7 V) is needed, but high sensitivity to infrared photons requires cooling below 10 K. The dark noise increases sharplyand exponentially with both temperature and bias. The Run2 DØ detector uses 86000 VLPC’s to read the optical signalfrom its scintillating-ﬁber tracker and scintillator-strip preshowerdetectors. 28. Particle detectors 285 28.3. Organic scintillators Revised September 2007 by K.F. Johnson (FSU). Organic scintillators are broadly classed into three types, crystalline, liquid, and plastic, all of which utilize the ionizationproduced by charged particles (see Sec. 27.2) of this Review )t o generate optical photons, usually in the blue to green wavelengthregions [21]. Plastic scintillators are by far the most widelyused. Crystal organic scintillators are practically unused inhigh-energy physics. Densities range from 1.03 to 1.20 g cm −3. Typical photon yields are about 1 photon per 100 eV of energy deposit [22].A one-cm-thick scintillator traversed by a minimum-ionizingparticle will therefore yield ≈2×10 4photons. The resulting photoelectron signal will depend on the collection and transporteﬃciency of the optical package and the quantum eﬃciency ofthe photodetector. Plastic scintillators do not respond linearly to the ionization density. Very dense ionization columns emit less light thanexpected on the basis of dE/dx for minimum-ionizing particles. A widely used semi-empirical model by Birks posits thatrecombination and quenching eﬀects between the excitedmolecules reduce the light yield [23]. These eﬀects are morepronounced the greater the density of the excited molecules.Birks’ formula is dL dx=L0dE/dx 1+kBdE/dx, (28.2) whereLis the luminescence, L0is the luminescence at low speciﬁc ionization density, and kBis Birks’ constant, which must be determined for each scintillator by measurement. Decay times are in the ns range; rise times are much faster. The combination of high light yield and fast response time allowsthe possibility of sub-ns timing resolution [24]. The fraction oflight emitted during the decay “tail” can depend on the excitingparticle. This allows pulse shape discrimination as a techniqueto carry out particle identiﬁcation. Because of the hydrogencontent (carbon to hydrogen ratio ≈1) plastic scintillator is sensitive to proton recoils from neutrons. Ease of fabricationinto desired shapes and low cost has made plastic scintillatorsa common detector component. Recently, plastic scintillatorsin the form of scintillating ﬁbers have found widespread use intracking and calorimetry [25]. 28.3.1. Scintillation mechanism : Scintillation : A charged particle traversing matter leaves behind it a wake of excited molecules. Certain types of molecules,however, will release a small fraction ( ≈3%) of this energy as optical photons. This process, scintillation, is especially markedin those organic substances which contain aromatic rings, such as polystyrene (PS) and polyvinyltoluene (PVT). Liquids which scintillate include toluene and xylene. Fluorescence : In ﬂuorescence, the initial excitation takes place via the absorption of a photon, and de-excitation by emission ofa longer wavelength photon. Fluors are used as “waveshifters”to shift scintillation light to a more convenient wavelength.Occurring in complex molecules, the absorption and emission arespread out over a wide band of photon energies, and have someoverlap, that is, there is some fraction of the emitted light which can be re-absorbed [26]. This “self-absorption” is undesirable for detector applications because it causes a shortened attenuationlength. The wavelength diﬀerence between the major absorptionand emission peaks is called the Stokes’ shift. It is usuallythe case that the greater the Stokes’ shift, the smaller the selfabsorption—thus, a large Stokes’ shift is a desirable property fora ﬂuor.Ionization excitation of base plastic Forster energy transfer γ γbase plastic primary fluor (~1% wt/wt ) secondary fluo r (~0.05% wt/wt ) photodetectoremit UV, ~340 nm absorb blue photonabsorb UV photon emit blue, ~400 nm 1 m10−4m10−8m Figure 28.1: Cartoon of scintillation “ladder” depicting the operating mechanism of plastic scintillator.Approximate ﬂuor concentrations and energy transfer distances for the separate sub-processes are shown. Scintillators : The plastic scintillators used in high-energy physics are binary or ternary solutions of selected ﬂuors in a plasticbase containing aromatic rings. (See the appendix in Ref. 27 for a comprehensive list of components.) Virtually all plastic scintillators contain as a base either PVT or PS. PVT-basedscintillator can be up to 50% brighter. Ionization in the plastic base produces UV photons with short attenuation length (several mm). Longer attenuation lengths areobtained by dissolving a “primary” ﬂuor in high concentration(1% by weight) into the base, which is selected to eﬃcientlyre-radiate absorbed energy at wavelengths where the base ismore transparent. The primary ﬂuor has a second important function. The decay time of the scintillator base material can be quite long—inpure polystyrene it is 16 ns, for example. The addition of theprimary ﬂuor in high concentration can shorten the decay timeby an order of magnitude and increase the total light yield. At the concentrations used (1% and greater), the average distance between a ﬂuor molecule and an excited base unit is around100˚A, much less than a wavelength of light. At these distances the predominant mode of energy transfer from base to ﬂuoris not the radiation of a photon, but a resonant dipole-dipoleinteraction, ﬁrst described by Foerster, which strongly couplesthe base and ﬂuor [28]. The strong coupling sharply increasesthe speed and the light yield of the plastic scintillators. Unfortunately, a ﬂuor which fulﬁlls other requirements is usually not completely adequate with respect to emissionwavelength or attenuation length, so it is necessary to add yetanother waveshifter (the “secondary” ﬂuor), at fractional percentlevels, and occasionally a third (not shown in Fig. 28.1). External wavelength shifters : Light emitted from a plastic scintillator may be absorbed in a (nonscintillating) basedoped with a wave-shifting ﬂuor. Such wavelength shifters arewidely used to aid light collection in complex geometries. Thewavelength shifter must be insensitive to ionizing radiation andCherenkov light. A typical wavelength shifter uses an acrylicbase because of its good optical qualities, a single ﬂuor to shiftthe light emerging from the plastic scintillator to the blue-green,and contains ultra-violet absorbing additives to deaden responseto Cherenkov light. 286 28. Particle detectors 28.3.2. Caveats and cautions :Plastic scintillators are reliable, robust, and convenient. However, they possess quirks to whichthe experimenter must be alert. Aging and Handling : Plastic scintillators are subject to aging which diminishes the light yield. Exposure to solvent vapors,high temperatures, mechanical ﬂexing, irradiation, or roughhandling will aggravate the process. A particularly fragile regionis the surface which can “craze”—develop microcracks—whichrapidly destroy the capability of plastic scintillators to transmitlight by total internal reﬂection. Crazing is particularly likelywhere oils, solvents, or ﬁngerprints have contacted the surface. Attenuation length : The Stokes’ shift is not the only factor determining attenuation length. Others are the concentration of ﬂuors (the higher the concentration of a ﬂuor, the greater will be its self-absorption); the optical clarity and uniformity of the bulkmaterial; the quality of the surface; and absorption by additives,such as stabilizers, which may be present. Afterglow : Plastic scintillators have a long-lived luminescence which does not follow a simple exponential decay. Intensities atthe 10 −4level of the initial ﬂuorescence can persist for hundreds of ns [21,29]. Atmospheric quenching : Plastic scintillators will decrease their light yield with increasing partial pressure of oxygen. This can bea 10% eﬀect in an artiﬁcial atmosphere [30]. It is not excludedthat other gases may have similar quenching eﬀects. Magnetic ﬁeld : The light yield of plastic scintillators may be changed by a magnetic ﬁeld. The eﬀect is very nonlinear andapparently not all types of plastic scintillators are so aﬀected.Increases of ≈3% at 0.45 T have been reported [31]. Data are sketchy and mechanisms are not understood. Radiation damage : Irradiation of plastic scintillators creates color centers which absorb light more strongly in the UV andblue than at longer wavelengths. This poorly understood eﬀectappears as a reduction both of light yield and attenuation length.Radiation damage depends not only on the integrated dose,but on the dose rate, atmosphere, and temperature, before,during and after irradiation, as well as the materials propertiesof the base such as glass transition temperature, polymer chainlength, etc. Annealing also occurs, accelerated by the diﬀusion of atmospheric oxygen and elevated temperatures. The phenomena are complex, unpredictable, and not well understood [32]. Sincecolor centers are less intrusive at longer wavelengths, the mostreliable method of mitigating radiation damage is to shiftemissions at every step to the longest practical wavelengths, e.g., utilize ﬂuors with large Stokes’ shifts (aka the “Better red thandead” strategy). 28.3.3. Scintillating and wavelength-shifting ﬁbers : The clad optical ﬁber is an incarnation of scintillator and wavelength shifter (WLS) which is particularly useful [33].Since the initial demonstration of the scintillating ﬁber(SCIFI) calorimeter [34], SCIFI techniques have becomemainstream [35]. SCIFI calorimeters are fast, dense, radiation hard, and can have leadglass-like resolution. SCIFI trackers can handle highrates and are radiation tolerant, but the low photon yield atthe end of a long ﬁber (see below) forces the use of sensitive photodetectors. WLS scintillator readout of a calorimeter allows a very high level of hermeticity since the solid angle blockedby the ﬁber on its way to the photodetector is very small. Thesensitive region of scintillating ﬁbers can be controlled by splicingthem onto clear (non-scintillating/non-WLS) ﬁbers. A typical conﬁguration would be ﬁbers with a core of polystyrene-based scintillator or WLS (index of refractionn=1.59), surrounded by a cladding of PMMA ( n=1.49) a few microns thick, or, for added light capture, with another claddingof ﬂuorinated PMMA with n=1.42, for an overall diameter of 0.5 to 1 mm. The ﬁber is drawn from a boule and great care istaken during production to ensure that the intersurface betweenthe core and the cladding has the highest possible uniformityand quality, so that the signal transmission via total internalreﬂection has a low loss. The fraction of generated light which is transported down the optical pipe is denoted the capture fraction and is about 6% for the single-clad ﬁber and 10% for thedouble-clad ﬁber. The number of photons from the ﬁber available at the photodetector is always smaller than desired, and increasingthe light yield has proven diﬃcult. A minimum-ionizing particletraversing a high-quality 1 mm diameter ﬁber perpendicular toits axis will produce fewer than 2000 photons, of which about 200are captured. Attenuation may eliminate 95% of these photonsin a large collider tracker. A scintillating or WLS ﬁber is often characterized by its “attenuation length,” over which the signal is attenuated to 1/ e of its original value. Many factors determine the attenuationlength, including the importance of re-absorption of emitted photons by the polymer base or dissolved ﬂuors, the level of crystallinity of the base polymer, and the quality of the totalinternal reﬂection boundary. Attenuation lengths of severalmeters are obtained by high quality ﬁbers. However, it shouldbe understood that the a ttenuation length is not necessarily a measure of ﬁber quality. Among other things, it is not constantwith distance from the excitation source and it is wavelengthdependent. So-called “cladding light” causes some of the distancedependence [36], but not all. The wavelength dependence isusually related to the higher re-absorption of shorter wavelengthphotons—once absorbed, re-emitted isotropically and lostwith 90% probability—and to the lower absorption of longerwavelengths by polystyrene. Experimenters should be awarethat measurements of attenuation length by a phototube with a bialkali photocathode, whose quantum eﬃciency drops below 10% at 480 nm, should not be na¨ ıvely compared to measurements utilizing a silicon photodiode, whose quantum eﬃciency is stillrising at 600 nm. 28.4. Inorganic scintillators: Revised September 2007 by R.-Y. Zhu (California Institute ofTechnology) and C.L. Woody (BNL). Inorganic crystals form a class of scintillating materials with much higher densities than organic plastic scintillators (typically ∼4–8 g/cm 3) with a variety of diﬀerent properties for use as scintillation detectors. Due to their high density and higheﬀective atomic number, they can be used in applicationswhere high stopping power or a high conversion eﬃciency forelectrons or photons is required. These include total absorptionelectromagnetic calorimeters (see Sec. 28.10.1), which consist ofa totally active absorber (as opposed to a sampling calorimeter),as well as serving as gamma ray detectors over a wide range ofenergies. Many of these crystals also have very high light output,and can therefore provide excellent energy resolution down tovery low energies ( ∼few hundred keV). Some crystals are intrinsic scintillators in which the luminescence is produced by a part of the crystal lattice itself. However, other crystals require the addition of a dopant, typically ﬂuorescent ions such as thallium (Tl) or cerium(Ce) which is responsible for producing the scintillation light.However, in both cases, the scintillation mechanism is the same.Energy is deposited in the crystal by ionization, either directlyby charged particles, or by the conversion of photons intoelectrons or positrons which subsequently produce ionization. 28. Particle detectors 287 This energy is transferred to the luminescent centers which then radiate scintillation photons. The eﬃciency ηfor the conversion of energy deposit in the crystal to scintillation light can beexpressed by the relation [37] η=β·S·Q. (28.3) where βis the eﬃciency of the energy conversion process, Sis the eﬃciency of energy transfer to the luminescent center, and Q is the quantum eﬃciency of the luminescent center. The value ofηranges between 0.1 and ∼1 depending on the crystal, and is the main factor in determining the intrinsic light output of thescintillator. In addition, the scintillation decay time is primarilydetermined by the energy transfer and emission process. Thedecay time of the scintillator is mainly dominated by the decaytime of the luminescent center. For example, in the case ofthallium doped sodium iodide (NaI(Tl)), the value of ηis∼0.5, which results in a light output ∼40,000 photons per MeV of energy deposit. This high light output is largely due to the high quantum eﬃciency of the thallium ion (Q ∼1), but the decay time is rather slow ( τ∼250 ns). Table 28.4 lists the basic properties of some commonly used inorganic crystal scintillators. NaI(Tl) is one of the mostcommon and widely used scintillators, with an emission thatis well matched to a bialkali photomultiplier tube, but it ishighly hygroscopic and diﬃcult to work with, and has a ratherlow density. CsI(Tl) has high light yield, an emission that iswell matched to solid state photodiodes, and is mechanicallyrobust (high plasticity and resistance to cracking). However,it needs careful surface treatment and is slightly hygroscopic.Compared with CsI(Tl), pure CsI has identical mechanicalproperties, but faster emission at shorter wavelengths and light output approximately an order of magnitude lower. BaF 2 has a fast component with a sub-nanosecond decay time, and is the fastest known scintillator. However, it also has aslow component with a much longer decay time ( ∼630 ns). Bismuth gemanate (Bi 4Ge3O12or BGO) has a high density, and consequently a short radiation length X0and Moli` ere radius RM. BGO’s emission is well-matched to the spectral sensitivity of photodiodes, and it is easy to handle and not hygroscopic.Lead tungstate (PbWO 4or PWO) has a very high density, with av e r ys h o r t X0andRM, but its intrinsic light yield is rather low. Cerium doped lutetium oxyorthosilicate (Lu 2SiO 5:Ce, or LSO:Ce) [38], cerium doped lutetium-yttrium oxyorthosilicate(Lu 2(1−x)Y2xSiO 5, LYSO:Ce) [39] and cerium doped gadolinium orthosilicate (Gd 2SiO 5:Ce, or GSO:Ce) [40] are dense crystal scintillators which have a high light yield and a fast decay time. Only properties of LSO:Ce and GSO:Ce are listed in Table 28.4since the properties of LYSO:Ce are similar to that of LSO:Ceexcept a little lower density than LSO:Ce depending on theyttrium fraction in LYSO:Ce [41]. Beside the crystals listed in Table 28.4, a number of new crystals are being developed that may have potential applicationsin high energy or nuclear physics. Of particular interest is thefamily of yttrium and lutetium perovskites, which includeYAP (YAlO 3:Ce) and LuAP (LuAlO 3:Ce) and their mixed compositions. These have been shown to be linear over alarge energy range [42], and have the potential for providingextremely good intrinsic energy resolution. In addition, otherﬂuoride crystals such as CeF 3have been shown to provide excellent energy resolution in calorimeter applications. Table 28.4 gives the light output of other crystals relative to NaI(Tl) and their dependence to the temperature variationsmeasured for crystal samples of 1.5 X 0cube with a Tyvek paper wrapping and a full end face coupled to a photodetector [43].The quantum eﬃciencies of the photodetector is taken out tofacilitate a direct comparison of crystal’s light output. However,the useful signal produced by a scintillator is usually quoted in terms of the number of photoelectrons per MeV produced bya given photodetector. The relationship between the numberof photons/MeV produced and photoelectrons/MeV detectedinvolves the factors for the light collection eﬃciency Land the quantum eﬃciency QEof the photodetector: N p.e./MeV = L·QE·Nγ/MeV (28 .4) Lincludes the transmission of scintillation light within the crystal (i.e., the bulk attenuation length of the material), reﬂections and scattering from the surfaces, and the size and shape of thecrystal. These factors can vary considerably depending on thesample, but can be in the range of ∼10–60%. The internal light transmission depends on the intrinsic properties of the material,e.g. the density and type of the scattering centers and defectsthat can produce internal absorption within the crystal, andcan be highly aﬀected by factors such as radiation damage, as discussed below. The quantum eﬃciency depends on the type of photodetector used to detect the scintillation light, which is typically ∼15–20% for photomultiplier tubes and ∼70% for silicon photodiodes for visible wavelengths. The quantum eﬃciency of the detector isusually highly wavelength dependent and should be matched tothe particular crystal of interest to give the highest quantumyield at the wavelength corresponding to the peak of thescintillation emission. Fig. 28.2 shows the quantum eﬃcienciesof two photodetectors, a Hamamatsu R2059 PMT with bi-alkali cathode and quartz window and a Hamamatsu S8664avalanche photodiode (APD) as a function of wavelength.Also shown in the ﬁgure are emission spectra of three crystalscintillators, BGO, LSO:Ce/LYSO:Ce and CsI(Tl), and the numerical values of the emission weighted quantum eﬃciency. The area under each emission spectrum is proportional tocrystal’s light yield, as shown in Table 28.4, where the quantumeﬃciencies of the photodetector has been taken out. Resultswith diﬀerent photodetectors can be signiﬁcantly diﬀerent. Forexample, the response of CsI(Tl) relative to NaI(Tl) with astandard photomultiplier tube with a bialkali photocathode, e.g.Hamamatsu R2059, would be 45 rather than 165 because of thephotomultiplier’s low quantum eﬃciency at longer wavelengths.For scintillators which emit in the UV, a detector with a quartzwindow should be used. One important issue related to the application of a crystal scintillator is its radiation hardness. Stability of its light output,or the ability to track and monitor the variation of its light output in a radiation environment, is required for high resolution and precision calibration [44]. All known crystal scintillatorssuﬀer from radiation damage. A common damage phenomenonis the appearance of radiation induced absorption caused bythe formation of color centers originated from the impurities orpoint defects in the crystal. This radiation induced absorptionreduces the light attenuation length in the crystal, and henceits light output. For crystals with high defect density, a severereduction of light attenuation length may cause a distortionof the light response uniformity, leading to a degradation ofthe energy resolution. Additional radiation damage eﬀects mayinclude a reduced intrinsic scintillation light yield (damageto the luminescent centers) and an increased phosphorescence(afterglow). For crystals to be used in the construction a high precision calorimeter in a radiation environment, its scintillation mechanism must not be damaged and its light attenuation lengthin the expected radiation environment must be long enough sothat its light response uniformity, and thus its energy resolution,does not change [45]. Most of the crystals listed in Table 28.4 have been used in high energy or nuclear physics experiments when the ultimate 288 28. Particle detectors 7 Figure 28.2: The quantum eﬃciencies of two photodetectors, a Hamamatsu R2059 PMT with bi-alkalicathode and a Hamamatsu S8664 avalanche photodiode(APD), are shown as a function of wavelength. Alsoshown in the ﬁgure are emission spectra of three crystalscintillators, BGO, LSO and CsI(Tl), and the numerical values of the emission weighted quantum eﬃciency. The area under each emission spectrum is proportional tocrystal’s light yield. energy resolution for electrons and photons is desired. Examples are the Crystal Ball NaI(Tl) calorimeter at SPEAR, the L3 BGOcalorimeter at LEP, the CLEO CsI(Tl) calorimeter at CESR, theKTeV CsI calorimeter at the Tevatron, the BaBar and BELLECsI(Tl) calorimeters at PEP-II and KEK. Because of its highdensity and low cost, PWO calorimeters are widely used by CMSand ALICE at LHC, by CLAS and PrimEx at CEBAF, and arethe leading option for PANDA at GSI. Recently, investigations have been made aiming at using LSO:Ce or LYSO:Ce crystals for future high energy or nuclear physics experiments [41]. Table 28.4: Properties of several inorganic crystal scintillators. Most of the notation is deﬁned in Sec. 6 of this Review . Parameter: ρMP X∗ 0R∗ MdE/dx λ∗Iτdecay λmax n/naturalRelative Hygro- d(LY)/ dT output†scopic?Units: g/cm3◦Cc m c m M e V /cm cm ns nm %/◦C‡ NaI(Tl) 3.67 651 2.59 4.13 4.8 42.9 230 410 1.85 100 yes −0.2 BGO 7.13 1050 1.12 2.23 9.0 22.8 300 480 2.15 21 no −0.9 BaF 2 4.89 1280 2.03 3.10 6.6 30.7 630s300s1.50 36sno −1.3s 0.9f220f3.4f∼0f CsI(Tl) 4.51 621 1.86 3.57 5.6 39.3 1300 560 1.79 165 slight 0.3 CsI(pure) 4.51 621 1.86 3.57 5.6 39.3 35s420s1.95 3.6sslight −1.3 6f310f1.1f PbWO 48.3 1123 0.89 2.00 10.2 20.7 30s425s2.20 0.083sno −2.7 10f420f0.29f LSO(Ce) 7.40 2050 1.14 2.07 9.6 20.9 40 420 1.82 83 no −0.2 GSO(Ce) 6.71 1950 1.38 2.23 8.9 22.2 600s430 1.85 3sno −0.1 56f30f ∗Numerical values calculated using formulae in this review. /naturalRefractive index at the wavelength of the emission maximum. †Relative light output measured for samples of 1.5 X 0cube with a Tyvek paper wrapping and a full end face coupled to aphotodetector. The quantum eﬃciencies of the photodetector istaken out. ‡Variation of light yield with temperature evaluated at the room temperature. f= fast component, s=s l o wc o m p o n e n t 28.5. Cherenkov detectors Revised September 2007 by B.N. Ratcliﬀ (SLAC). Although devices using Cherenkov radiation are often thought of as particle identiﬁcation (PID) detectors, in practice, theyare widely used over a much broader range of applications; including (1) fast particle counters; (2) hadronic particle identiﬁcation; and (3) tracking detectors performing completeevent reconstruction. A few examples of speciﬁc applicationsfrom each category include; (1) the polarization detector ofthe SLD [46]; (2) the hadronic PID detectors at the Bfactory detectors (DIRC in BaBar [9] and the aerogel thresholdCherenkov in Belle [47]) ; and (3) large water Cherenkov counterssuch as Super-Kamiokande [49]. Cherenkov counters containtwo main elements; (1) a radiator through which the chargedparticle passes, and (2) a photodetector. As Cherenkov radiationis a weak source of photons, light collection and detectionmust be as eﬃcient as possible. The presence of the refractiveindex nand the path length of the particle in the radiator in the Cherenkov relations allows tuning these quantities for a particular experimental application. Cherenkov detectors utilize one or more of the properties of Cherenkov radiation discussed in the Passages of Particlesthrough Matter section (Sec. 27 of this Review ): the prompt emission of a light pulse; the existence of a velocity threshold forradiation; and the dependence of the Cherenkov cone half-angleθ cand the number of emitted photons on the velocity of the particle. The number of photoelectrons ( Np.e.) detected in a given device is Np.e.=Lα2z2 remec2/integraldisplay /epsilon1(E)s i n2θc(E)dE , (28.5) where Lis the path length in the radiator, /epsilon1(E) is the eﬃciency for collecting the Cherenkov light and transducing it inphotoelectrons, and α 2/(remec2) = 370 cm−1eV−1. 28. Particle detectors 289 The quantities /epsilon1andθcare functions of the photon energy E. However, since the typical energy dependent variation of the index of refraction is modest, a quantity called the Cherenkov detector quality factor N0can be deﬁned as N0=α2z2 remec2/integraldisplay /epsilon1d E , (28.6) so that Np.e.≈LN 0/angbracketleftsin2θc/angbracketright. (28.7) We take z= 1, the usual case in high-energy physics, in the following discussion. This deﬁnition of the quality factor N0is not universal, nor, indeed, very useful for situations where the geometrical photoncollection eﬃciency ( /epsilon1 coll) varies substantially for diﬀerent tracks. In this case, separate factors for photon collection and detection(/epsilon1 det), so that /epsilon1=/epsilon1coll/epsilon1det, are sometimes included on the right hand side of the equation. A typical value of N0for a photomultiplier (PMT) detection system working in the visibleand near UV, and collecting most of the Cherenkov light,is about 100 cm −1. Practical counters, utilizing a variety of diﬀerent photodetectors, have values ranging between about30 and 180 cm −1. Radiators can be chosen from a variety of transparent materials (Sec. 27 of this Review and Table 6.1). In addition to refractive index, the choice requires consideration offactors such as material density, radiation length, transmissionbandwidth, absorption length, chromatic dispersion, opticalworkability (for solids), availability, and cost. Long radiatorlengths are required to obtain suﬃcient numbers of photonswhen the momenta of the particle species to be separated arehigh. Recently, the gap in refractive index that has traditionally existed between gases and liquid or solid materials has been partially closed with transparent silica aerogels with indices that range between about 1.007 and 1.13. Cherenkov counters may be classiﬁed as either imaging or threshold types, depending on whether they do or do not make use of Cherenkov angle ( θ c) information. Imaging counters may be used to track particles as well as identify them. 28.5.1. Threshold counters :Threshold Cherenkov detectors [50], in their simplest form, make a yes/no decision based on whetherthe particle is above or below the Cherenkov threshold velocityβ t=1/n. A straightforward enhancement of such detectors uses the number of observed photoelectrons (or a calibrated pulse height) to discriminate between species or to set probabilities for each particle species [51]. This strategy can increase themomentum range of particle separation by a modest amount (toa momentum some 20% above the threshold momentum of theheavier particle in a typical case). Careful designs give /angbracketleft/epsilon1 coll/angbracketright/greaterorsimilar90%. For a photomultiplier with a typical bialkali cathode,/integraltext /epsilon1detdE≈0.27, so that Np.e./L≈90 cm−1/angbracketleftsin2θc/angbracketright(i.e.,N0=9 0c m−1).(28.8) Suppose, for example, that nis chosen so that the threshold for species aispt; that is, at this momentum species ahas velocity βa=1/n. A second, lighter, species bwith the same momentum has velocity βb,s oc o s θc=βa/βb,a n d Np.e./L≈90 cm−1m2 a−m2 b p2 t+m2a. (28.9) ForK/π separation at p=pt=1 ( 5 )G e V / c,Np.e./L≈ 16(0.8) cm−1forπ’s and (by design) 0 for K’s. For limited path lengths Np.e.can be small, and a minimum number is required to trigger external electronics. The overalleﬃciency of the device is controlled by Poisson ﬂuctuations, which can be especially critical for separation of specieswhere one particle type is dominant. The eﬀective number ofphotoelectrons is often less than the average number calculatedabove due to additional equivalent noise from the photodetector.It is common to design for at least 10 photoelectrons for thehigh velocity particle in order to obtain a robust counter. Asrejection of the particle that is below threshold depends on not seeing a signal, electronic and other background noise can be important. Physics sources of light production for the belowthreshold particle, such as decay of the above threshold particleor the production of delta rays in the radiator, often limit theseparation attainable, and need to be carefully considered. Welldesigned, modern multi-channel counters, such as the ACC atBelle [47], can attain good particle separation performance overa substantial momentum range for essentially the full solid angleof the spectrometer. 28.5.2. Imaging counters :The most powerful use of the information available from the Cherenkov process comes frommeasuring the ring-correlated angles of emission of the individualCherenkov photons. Since low-energy photon detectors canmeasure only the position (and, perhaps, a precise detectiontime) of the individual Cherenkov photons (not the anglesdirectly), the photons must be “imaged” onto a detector so that their angles can be derived [52]. In most cases the optics map the Cherenkov cone onto (a portion of) a distorted circleat the photodetector. Though this imaging process is directlyanalogous to the familiar imaging techniques used in telescopesand other optical instruments, there is a somewhat bewilderingvariety of methods used in a wide variety of counter types withdiﬀerent names. Some of the imaging methods used include(1) focusing by a lens; (2) proximity focusing (i.e., focusing bylimiting the emission region of the radiation); and (3) focusingthrough an aperture (a pinhole). In addition, the promptCherenkov emission coupled with the speed of modern photondetectors allows the use of time imaging, a method which is usedmuch less frequently in conventional imaging technology. Finally,full tracking (and event reconstruction) can be performed in large water counters by combining the individual space position and time of each photon together with the constraint that Cherenkovphotons are emitted from each track at a constant polar angle(Sec. 28.6 of this Review ). In a simple model of an imaging PID counter, the fractional error on the particle velocity ( δ β)i sg i v e nb y δβ=σβ β=t a n θcσ(θc), (28.10) where σ(θc)=/angbracketleftσ(θi)/angbracketright /radicalbig Np.e.⊕C, (28.11) where /angbracketleftσ(θi)/angbracketrightis the average single photoelectron resolution, as deﬁned by the optics, detector resolution and the intrinsicchromaticity spread of the radiator index of refraction averagedover the photon detection bandwidth. Ccombines a number of other contributions to resolution including, (1) correlatedterms such as tracking, alignment, and multiple scattering, (2)hit ambiguities, (3) background hits from random sources, and(4) hits coming from other tracks. In many practical cases, theresolution is limited by these eﬀects. For a β≈1 particle of momentum ( p)w e l la b o v et h r e s h o l d entering a radiator with index of refraction ( n), the number ofσseparation ( N σ) between particles of mass m1andm2is approximately Nσ≈|m2 1−m2 2| 2p2σ(θc)√ n2−1. (28.12) 290 28. Particle detectors In practical counters, the angular resolution term σ(θc) varies between about 0.1 and 5 mrad depending on the size,radiator, and photodetector type of the particular counter. Therange of momenta over which a particular counter can separateparticle species extends from the point at which the number ofphotons emitted becomes suﬃcient for the counter to operateeﬃciently as a threshold device ( ∼20% above the threshold for the lighter species) to the value in the imaging region given by the equation above. For example, for σ(θ c) = 2mrad, a fused silica radiator( n=1.474), or a ﬂourocarbon gas radiator (C 5F12, n=1.0017), would separate π/K’s from the threshold region starting around 0.15(3) GeV/ cthrough the imaging region up to about 4.2(18) GeV/ cat better than 3 σ. Many diﬀerent imaging counters have been built during the last several decades [53]. Among the earliest examplesof this class of counters are the very limited acceptanceDiﬀerential Cherenkov detectors , designed for particle selection in high momentum beam lines. These devices use opticalfocusing and/or geometrical masking to select particles havingvelocities in a speciﬁed region. With careful design, a velocityresolution of σ β/β≈10−4–10−5can be obtained [50]. Practical multi-track Ring-Imaging Cherenkov detectors (generically called RICH counters) are a more recentdevelopment. They have been built in small-aperture and4πgeometries both as PID counters and as stand-alone detectors with complete tracking and event reconstruction as discussedmore fully below. PID RICH counters are sometimes furtherclassiﬁed by ‘generations’ that diﬀer based on performance,design, and photodetection techniques. A typical example of a ﬁrst generation RICH used at the Z factory e +e−colliders [54,55] has both liquid (C6F14,n=1.276) and gas (C 5F12,n=1.0017) radiators, the former being proximity imaged using the small radiatorthickness while the latter use mirrors. The phototransducersare a TPC/wire-chamber combination having charge divisionor pads. They are made sensitive to photons by doping the TPC gas (usually, ethane/methane) with ∼0.05% TMAE (tetrakis(dimethylamino)ethylene). Great attention to detail isrequired, (1) to avoid absorbing the UV photons to which TMAEis sensitive, (2) to avoid absorbing the single photoelectrons asthey drift in the long TPC, and (3) to keep the chemically activeTMAE vapor from interacting with materials in the system.In spite of their unforgiving operational characteristics, thesecounters attained good e/π/K/p separation over wide momentum ranges during several years of operation. In particular, theirπ/Kseparation range extends over momenta from about 0.25 to 20 GeV/ c. Later generation counters [53] generally must operate at much higher particle rates than the ﬁrst generation detectors,and utilize diﬀerent photon detection bandwidths, with higher readout channel counts, and faster, more forgiving photon detection technology than the TMAE doped TPC’s justdescribed. Radiator choices have broadened to include materialssuch as lithium ﬂouride, fused silica, and aerogel. Vacuumbased photodetection systems ( e.g., single or multi anode photomultiplier tubes (PMT), multi channel plate PMTs (MCP-PMT), or hybrid photodiodes (HPD)) have become increasinglycommon. They handle very high rates, may be used witha wide choice of radiators, and may be suﬃciently fast toallow time imaging or the use of time of ﬂight information.Other fast detection systems that use solid cesium iodide (CSI)photocathodes or triethylamine (TEA) doping in proportionalchambers are useful with certain radiator types and geometries. AD I R C (Detector of Internally Reﬂected Cherenkov light) is a third generation subtype of a RICH ﬁrst used in the BaBar detector [48]. It “inverts” the usual principle for use of lightfrom the radiator of a RICH by collecting and imaging the total internally reﬂected light, rather than the transmitted light. ADIRC utilizes the optical material of the radiator in two ways,simultaneously; ﬁrst as a Cherenkov radiator, and second, asa light pipe for the Cherenkov light trapped in the radiatorby total internal reﬂection. The DIRC makes use of the factthat the magnitudes of angles are preserved during reﬂectionfrom a ﬂat surface. This fact, coupled with the high reﬂection coeﬃcients of the total internal reﬂection process ( >0.9995 for higly polished SiO 2), and the long attenuation length for photons in high purity fused silica, allows the photons of the ringimage to be transported to a detector outside the path of theparticle where they may be imaged in up to three dimensions(two in space and one in time). The BaBar DIRC uses 144fused silica radiator bars (1 .7×3.5×490 cm) with the light being focused onto 11 000 conventional PMT’s located about120 cm from the end of the bars by the “pinhole” of the barend. DIRC performance can be understood using the formula for(N σ) discussed above. Typically, Np.e.is rather large (between 15 and 60) and the Cherenkov polar angle is measured to about2.5 mrad. The momentum range with good π/Kseparation extends up to about 4 GeV/ c,m a t c h i n gt h e Bdecay momentum spectrum observed in BaBar. 28.6. Cherenkov tracking calorimeters Written August 2003 by D. Casper (UC Irvine). In addition to the specialized applications described in the previous section, Cherenkov radiation is also exploited in large,ring-imaging detectors with masses measured in kilotons orgreater. Such devices are not subdetector components, butcomplete experiments with triggering, tracking, vertexing, particle identiﬁcation and calorimetric capabilities, where the large mass of the transparent dielectric medium serves as anactive target for neutrino interactions (or their secondary muons)and rare processes like nucleon decay. For volumes of this scale, absorption and scattering of Cherenkov light are non-negligible, and a wavelength-dependentfactor e −d/L(λ)(where dis the distance from emission to the sensor and L(λ) is the attenuation length of the medium) must be included in the integral of Eq. (28 .5) for the photoelectron yield. The choice of medium is therefore constrained by therefractive index and transparency in the region of photodetectorsensitivity; highly-puriﬁed water is an inexpensive and eﬀectivechoice; sea-water, mineral oil, polar ice, and D 2Oa r ea l s ou s e d . Photo-multiplier tubes (PMTs) on either a volume or surface lattice measure the time of arrival and intensity of Cherenkov radiation. Hemispherical PMTs are favored for the widestangular acceptance, and sometimes mounted with reﬂectors orwavelength-shifting plates to increase the eﬀective photosensitivearea. Gains and calibration curves are measured with pulsedlaser signals transmitted to each PMT individually via opticalﬁber or applied to the detector as a whole through one or morediﬀusing balls. Volume instrumentation [56] is only cost-eﬀective at low densities, with a spacing comparable to the attenuation(absorption and scattering) length of Cherenkov light in themedium (15–40 m for Antarctic ice and ∼45 m in the deep ocean). PMTs are deployed in vertical strings as modularunits which include pressure housings, front-end electronics and calibration hardware. The eﬀective photocathode coverage of such arrays is less than 1% but still adequate (usingtiming information and the Cherenkov angular constraint) toreconstruct the direction of TeV muons to 1 ◦or better. The size of such “neutrino telescopes” is limited only by cost oncethe technical challenges of deployment, power, signal extractionand calibration in an inaccessible and inhospitable environment 28. Particle detectors 291 are addressed; arrays up to (1 km)3in size are under study or development. Surface instrumentation [57] allows the target volume to be viewed with higher photocathode density by a number ofPMTs which scales like (volume) 2/3. To improve hermeticity and shielding, and to ensure that an outward-going particle’sCherenkov cone illuminates suﬃcient PMTs for reconstruction,a software-deﬁned ﬁducial volume begins some distance ( ∼2m ) inside the photosensor surface. Events originating within the ﬁducial volume are classiﬁed as fully-contained if no particles exit the inner detector, or partially-contained otherwise. An outer (veto) detector, optically separated from the inner volumeand instrumented at reduced density, greatly assists in makingthis determination and also simpliﬁes the selection of containedevents. The maximum size of a pure surface array is limitedby the attenuation length ( ∼100 m has been achieved for large volumes using reverse-osmosis water puriﬁcation), pressuretolerance of the PMTs ( <80 meters of water, without pressure housings) and structural integrity of the enclosing cavity, ifunderground. In practice, these limitations can be overcome bya segmented design involving multiple modules of the nominalmaximum size; megaton-scale devices are under study. Cherenkov detectors are excellent electromagnetic calorimeters, and the number of Cherenkov photons produced by an e/γis nearly proportional to its kinetic energy. For massive particles, the number of photons produced is also relatedto the energy, but not linearly. For any type of particle, thevisible energy E visis deﬁned as the energy of an electron which would produce the same number of Cherenkov photons. Thenumber of photoelectrons collected depends on a detector-speciﬁc scale factor, with event-by-event corrections for geometry andattenuation. For typical PMTs, in water N p.e.≈15ξEvis(MeV), where ξis the eﬀective fractional photosensor coverage; for other materials, the photoelectron yield scales with the ratioof sin 2θcover density. At solar neutrino energies, the visible energy resolution ( ∼30%//radicalbig ξEvis(MeV)) is about 20% worse than photoelectron counting statistics would imply. For higher energies, multi-photoelectron hits are likely and the chargecollected by each PMT (rather the number of PMTs ﬁring) mustbe used; this degrades the energy resolution to approximately2%//radicalbig ξEvis(GeV). In addition, the absolute energy scale must be determined with sources of known energy. Using an electronLINAC and/or nuclear sources, 0.5–1.5% has been achieved atsolar neutrino energies; for higher energies, cosmic-ray muons,Michel electrons and π 0from neutrino interactions allow ∼3% absolute energy calibration. A trigger can be formed by the coincidence of PMTs within a window comparable to the detector’s light crossing time; thecoincidence level thus corresponds to a visible energy threshold.Physics analysis is usually not limited by the hardware trigger, but rather the ability to reconstruct events. The interaction vertex can be estimated using timing and reﬁned by applying theCherenkov angle constraint to identiﬁed ring edges. Multi-ringevents are more strongly constrained, and their vertex resolutionis 33–50% better than single rings. Vertex resolution depends onthe photosensor density and detector size, with smaller detectorsperforming somewhat better than large ones ( ∼25cm is typical for existing devices). Angular resolution is limited by multiplescattering at solar neutrino energies (25–30 ◦) and improves to a few degrees around Evis=1G e V . A non-showering ( µ,π±,p) track produces a sharp ring with small contributions from delta rays and other radiatedsecondaries, while the more diﬀuse pattern of a showering(e,γ) particle is actually the superposition of many individual rings from charged shower products. Using maximum likelihood techniques and the Cherenkov angle constraint, these twotopologies can be distinguished with an eﬃciency which depends on the photosensor density and detector size [58]. This particleidentiﬁcation capability has been conﬁrmed by using cosmic-rays and Michel electrons, as well as charged-particle [59]and neutrino [60] beams. Large detectors perform somewhatbetter than smaller ones with identical photocathode coverage;a misidentiﬁcation probability of ∼0.4%/ξin the sub-GeV range is consistent with the performance of several experiments for 4% <ξ< 40%. Detection of a delayed coincidence from muon decay oﬀers another, more indirect, means of particleidentiﬁcation; with suitable electronics, eﬃciency approaches100% for µ +decays but is limited by nuclear absorption (22% probability in water) for µ−. Reconstruction of multiple Cherenkov rings presents a challenging pattern recognition problem, which must be attackedby some combination of heuristics, maximum likelihood ﬁtting,Hough transforms and/or neural networks. The problem itselfis somewhat ill-deﬁned since, as noted, even a single showeringprimary produces many closely-overlapping rings. For π 0→γγ two-ring identiﬁcation, performance falls oﬀ rapidly withincreasing π 0momentum, and selection criteria must be optimized with respect to the analysis-dependent cost-function fore↔π0mis-identiﬁcation. Two representative cases for ξ= 39% will be illustrated. In an atmospheric neutrino experiment, where π0are relatively rare compared to e±,o n ec a n isolate a >90% pure 500 MeV/ cπ0sample with an eﬃciency of ∼40%. In a νeappearance experiment at Eν≤1GeV,where e± are rare compared to π0, a 99% pure 500 MeV/ celectron sample can be identiﬁed with an eﬃciency of ∼70%. For constant ξ, a larger detector (with, perforce, a greater number of pixelsto sample the light distribution) performs somewhat better atmulti-ring separation than a smaller one. For a more detaileddiscussion of event reconstruction techniques, see Ref. 49. Table 28.5: Properties of Cherenkov tracking calorimeters. LSND was a hybrid scintillation/Cherenkovdetector; the estimated ratio of isotropic to Cherenkovphotoelectrons was about 5:1. MiniBooNE’s light yield alsoincludes a small scintillation component. Detector Fiducial mass PMTs ξp.e./ Dates (kton) (diameter, cm) MeV IMB-1 3.3 H 2O 2048 (12.5) 1% 0.25 1982–85 IMB-3 3.3 H 2O 2048 (20 +plate) 4.5% 1.1 1987–90 KAM I 0.88/0.78 H 2O 1000/948 (50) 20% 3.4 1983–85 KAM II 1.04 H 2O 948 (50) 20% 3.4 1986–90 LSND 0.084 oil+scint. 1220 (20) 25% 33 1993–98 SK-1 22.5 H 2O 11146 (50) 39% 6 1997–01 SK-2 22.5 H 2O 5182 (50) 18% 3 2002– K2K 0.025 H 2O 680 (50) 39% 6 1999– SNO 1.0 D 2O 9456 (20+cone) 55% 9 1999– MiniBooNE 0.445 oil 1280 (20) 10% 3–4 2002– 292 28. Particle detectors 28.7. Gaseous detectors 28.7.1. Energy loss and charge transport in gases :Written April 2008 by F. Sauli (CERN) and M. Titov (CEA Saclay). Gas-ﬁlled counters detect and localize the ionization produced by charged particles, generally after charge multiplication. Thepeculiar statistics of ionization processes, with asymmetries inthe ionization trails, aﬀect the coordinate determination deducedfrom the measurement of drift time or of the center of gravityof the collected charge. For thin gas layers, the width of theenergy loss distribution can be larger than the average, requiringmultiple sample or truncated mean analysis to achieve particleidentiﬁcation (see Sec. 28.7.4). The energy loss of charged particles and photons in various materials as a function of energy is discussed inSec. 27. Table 28.6 provides values of relevant parameters in commonly used gases at NTP for unit charge, minimum-ionizing particles [61–67]. Numbers often diﬀer depending on source,and values in the table should be taken only as approximate.For diﬀerent conditions and mixtures, and neglecting internalenergy transfer processes, one can use gas-density-dependentcomposition rules. Table 28.6: Properties of rare and molecular gases at normal temperature and pressure (NTP: 20 ◦C, one atm). EX,EI: ﬁrst excitation and ionization energy; WI: average energy per ion pair; dE/dx |min,NP,NT: diﬀerential energy loss, primary and total number of electron-ion pairs per cm,for unit charge, minimum ionizing particles. Gas Density, ExEIWIdE/dx |min NPNT mg cm−3eV eV eV keV cm−1cm−1cm−1 Ne 0.839 16.7 21.6 30 1.45 13 50 Ar 1.66 11.6 15.7 25 2.53 25 106 Xe 5.495 8.4 12.1 22 6.87 41 312 CH 4 0.667 8.8 12.6 30 1.61 37 54 C2H6 1.26 8.2 11.5 26 2.91 48 112 iC4H10 2.49 6.5 10.6 26 5.67 90 220 CO 2 1.84 7.0 13.8 34 3.35 35 100 CF4 3.78 10.0 16.0 54 6.38 63 120 When an ionizing particle passes through the gas it creates electron-ion pairs, but often the ejected electrons have suﬃcientenergy to further ionize the medium. On average, the total number of electron-ion pairs ( N T) is between two and three times larger than the number of primaries ( NP) (see Table 28.6). The probability of releasing an electron of energy Eor larger follows an approximate 1/ E2dependence (Rutherford law), shown in Fig. 28.3 for argon at NTP (dotted line, left scale).More detailed estimates taking into account the electronicstructure of the medium are shown in the ﬁgure, for three valuesof the particle velocity factor βγ[62]. The dot-dashed line provides, on the right scale, the practical range of electrons ofenergy E. As an example, there is a 1% probability of creating of an electron of 1 keV or more in 10 mm of argon, substantiallyincreasing the ionization losses. The practical range of 1 keVelectrons in argon (dot-dashed line, right scale) is 70 µm; this contributes to the error in the coordinate determination. The number of electron-ion pairs per primary interaction, or cluster size, has an exponentially decreasing probability; forargon, there is about 1% probability for primary clusters tocontain ten or more electron-ion pairs [63]. Once released in the gas, and under the inﬂuence of an applied electric ﬁeld, electrons and ions drift in opposite directionsand diﬀuse towards the electrodes. The value of drift velocity Figure 28.3: Probability of production of an electron of energy equal or larger than E(left scale), and range of electrons in argon at NTP (dot-dashed curve, rightscale) [62]. and diﬀusion depends very strongly on the nature of the gas, namely on the detailed structure of the elastic and inelastic electron-molecule cross-sections. In noble gases, the inelastic cross section is zero below excitation and ionization thresholds.Fast gas mixtures are achieved by adding polyatomic gases(usually CH 4or CO 2), having large inelastic cross sections at moderate energies, which results in “cooling” electrons into anenergy range of the Ramsauer-Townsend minimum (located at∼0.5 eV) of the elastic scattering cross-section of argon. The reduction in both the total electron scattering cross-section andthe electron energy results in a large increase of electron driftvelocity (for a compilation of electron-molecule cross sectionssee Ref. 64). Another principal role of the polyatomic gas isto absorb the ultraviolet (UV) photons emitted by the excitedinert gas atoms. The quenching of UV photons occurs throughthe photo-decomposition of polyatomic molecules. Extensive collections of experimental data [65] and theoretical calculations based on transport theory [66] permit estimates of drift anddiﬀusion properties in pure gases and their mixtures. In asimple approximation, gas kinetic theory provides the followingrelation between drift velocity vand mean electron-molecule collision time τ(Townsend’s expression): v=eEτ/m .E x a m p l e s for commonly used gases at NTP are given in Fig. 28.4 andFig. 28.5, computed with the program MAGBOLTZ [67] as afunction of electric ﬁeld. For diﬀerent conditions, the horizontalaxis has to be scaled with the gas density, proportional to 1 /P, where Pis the pressure. Standard deviations for longitudinal (σ L) and transverse diﬀusion ( σT) are given for one cm of drift, and scale with the square root of distance. Since the collectiontime is inversely related to the drift velocity, diﬀusion is smaller in fast-counting gases, as can be seen, for example, in CF 4.I n presence of an external magnetic ﬁeld, the Lorentz force actingon electrons between collisions deﬂects the drifting swarm andmodiﬁes the drift properties. The electron trajectories, velocitiesand diﬀusion parameters can be computed with the programmentioned above. A simple theory (the friction force model)provides an expression for the vector drift velocity vas a function of electric and magnetic ﬁeld vectors EandB,o ft h eL a r m o r frequency ω=eB/m and the mean collision time τbetween electrons and molecules: v=e mτ 1+ω2τ2/parenleftbigg E+ωτ B(E×B)+ω2τ2 B2(E·B)B/parenrightbigg (28.13) To a good approximation, and for moderate ﬁelds, one can assume that the energy of the electrons is not aﬀected by 28. Particle detectors 293 B, and use for τthe values deduced from the drift velocity atB= 0 (Townsend expression). For Eperpendicular to B, the drift angle to the electric ﬁeld vector is tan θB=ωτ and|v|=(E/B)(ωτ/√ 1+ω2τ2). For parallel electric and magnetic ﬁelds, drift velocity and longitudinal diﬀusion are notaﬀected, while the transverse diﬀusion can be strongly reduced:σ T(B)=σT(B=0 )/√ 1+ω2τ2. For example, the large values ofωτ∼20 at 5 T have been measured for Ar/CF 4/iC 4H10 (95:3:2). The dotted line in Fig. 28.5 represents σTfor the classic P10 mixture Ar/CH 4(90:10) at 4 T. This reduction is exploited in time projection chambers (Sec. 28.7.4) to improve localizationaccuracy. Figure 28.4: Computed electron drift velocity as a function of electric ﬁeld in several gases at NTP [67]. In mixtures containing electronegative molecules such as oxygen, water or CF 4, electrons can be captured to form negative ions. Capture cross-sections are strongly energy-dependent, andtherefore the capture probability is a function of applied ﬁeldand may diﬀer to a great extent for the same amount of additionsother mixtures. As an example, at moderate ﬁelds (up to 1kV/cm) the addition of 0.1% of oxygen to an Ar/CO 2mixture results in an electron capture probability about twenty timeslarger than the same addition to Ar/CH 4. As they experience increasing ﬁelds, electrons get enough energy to undergo ionizing collisions with molecules. Above agas-dependent threshold, the mean free path for ionization λ i, decreases exponentially with the ﬁeld; its inverse, α=1/λi, is the ﬁrst Townsend coeﬃcient. As most of the avalanche growth occurs very close to the anodes, simple electrostatic consideration show that the largest fraction of the detectedsignal is due to the motion of ions receding from the wires;the electron component, although very fast, is rarely seen. Thisdetermines the characteristic shape of the detected signals inproportional mode, with a fast rise followed by a graduallyslower increase. The so-called ion tail that limits the timeresolution of the counter is usually removed by diﬀerentiation ofthe signal. In uniform ﬁelds, N 0initial electrons multiply over al e n g t h xforming an electron avalanche of size N=N0eαx; N/N 0is the gain of the counter. Fig. 28.6 shows examples of Townsend coeﬃcients for several gas mixtures, computed withMAGBOLTZ. Ions released by ionization or produced in the avalanches drift and diﬀuse under the inﬂuence of the electric ﬁeld; their drift velocity in the ﬁelds encountered in gaseous counters (up tofew kV/cm) is typically three orders of magnitude lower thanfor electrons. The ion mobility µ, the ratio of drift velocity to electric ﬁeld, is constant for a given ion up to very high ﬁelds.For a diﬀerent temperature and pressure, the mobility can becomputed from the expression µ(P,T)=µ(P 0,T0)(T/P)(P0/T0). Figure 28.5: Electron longitudinal diﬀusion ( σL)( d a s h e d lines) and transverse diﬀusion ( σT) (full lines) for 1 cm of drift. The dotted line shows σTfor the P10 mixture at 4T [67]. Figure 28.6: Computed ﬁrst Townsend coeﬃcient αas a function of electric ﬁeld in several gases at NTP [67]. Values of mobility at NTP ( µ0) for ions in their own and other gases are given in Table 28.7 [68]. For mixtures, due to a veryeﬀective charge transfer mechanism, only ions with the lowestionization potential survive after a short path in the gas. Thediﬀusion of ions follows a simple square root dependence on thedrift time, with a coeﬃcient that depends on temperature butnot on the ion mass. Accumulation of ions in the gas countersmay induce gain reduction and ﬁeld distortions. Table 28.7: Mobility of ions in gases at NTP [68]. Gas Ion Mobility (cm2V−1s−1) He He+10.4 Ne Ne+4.7 Ar Ar+1.54 Ar CH+ 4 1.87 Ar CO+ 2 1.72 CH 4CH+ 4 2.26 CO 2CO+ 2 1.09 294 28. Particle detectors 28.7.2. Multi-Wire Proportional Chambers :Written April 2008 by Fabio Sauli (CERN) and Maxim Titov (CEA Saclay). Single-wire counters that detect the ionization produced in a gas by charged particle energy deposit, followed by chargemultiplication and collection around a thin wire, have been usedfor decades. Good energy resolution is obtained in the streamermode, and very large saturated pulses can be detected in theGeiger mode. For an overview see e.g.Ref. 4. Multiwire proportional chambers (MWPC’s) [69,70], introduced in the late sixties, detect and localize energydeposit by charged particles over large areas. A mesh of parallelanode wires at a suitable potential, inserted between two cathodes, acts (almost) as an independent set of proportional counters (see Fig. 28.7). Electrons released in the gas volumedrift towards the anodes and avalanche in the increasing ﬁeld.Analytical expressions for the electric ﬁeld can be found in manytextbooks; the ﬁelds close to the wires E(r)a n di nt h ed r i f t region E Dare given by the approximations: E(r)=CV0 2π/epsilon101 r;ED=CV0 2/epsilon10s;C=2π/epsilon10 π(/lscript/s)−ln(2πa/s) where ris the distance from the center of the anode, sthe wire spacing, /lscriptandV0the distance and diﬀerence of potential between anode and cathodes. Cthe capacitance per unit length of the wires and athe anode wire radius. Because of electrostatic forces, anode wires are in equilibrium only for a perfect geometry. Small deviations result in forcesdisplacing the wires alternatively below and above the symmetryplane, often with catastrophic results. These displacement forcesare countered by the mechanical tension of the wire, up to amaximum stable length L M[71]: LM=s CV0/radicalbig 4π/epsilon10TM The maximum tension TMdepends on the wire diameter and modulus of elasticity. Table 28.8 gives approximate values for tungsten, and the corresponding maximum stable wire lengthunder reasonable assumptions for the operating voltage V 0[72]. Internal supports and spacers have been used in the constructionof longer detectors. Table 28.8: Maximum tension T Mand stable length LM for tungsten wires with spacing s. Wire diameter ( µm)TM(newton) s(mm) LM(cm) 10 0.16 1 25 20 0.65 2 85 Detection of charge over a predeﬁned threshold on the wires provides the event coordinates with the accuracy of the wirespacing; longitudinal localization can be obtained by measuringthe ratio of collected charge at the two ends of resistivewires. Making use of the charge proﬁle induced on segmentedcathodes, the so-called center-of gravity (COG) method permitslocalization of tracks to sub-mm accuracy. Due to the statisticsof energy loss and asymmetric ionization clusters, the position accuracy is 50 µm rms for tracks perpendicular to the wire plane, but degrades to ∼250µma t3 0 ◦to the normal [73]. The intrinsic bi-dimensional characteristic of the COG readout hasfound numerous applications in medical imaging. Drift chambers, developed in the early ’70’s, can estimate the position of a track by exploiting the arrival time of electronsat the anodes if the time of the interaction is known. They−0.20−0.15−0.10−0.050.000.050.100.15 x-axis [cm] −0.2 −0.3 −0.1 0.0 0.1 0.2 0.3−0.15−0.10−0.050.000.050.100.150.20y-axis [cm] y-axis [cm] (a) Multiwire proportional chamber (b) Drift chamber Figure 28.7: Electric ﬁeld lines and equipotentials in (a) a multiwire proportional chamber and (b) a drift chamber. Figure 28.8: Electric ﬁeld lines and equipotentials in a multiwire drift module. Each anode wire is surrounded bysix cathode wires, and each cathode wire is surrounded bythree anode wires. Equipotential planesField-shaping electrodes α Figure 28.9: Schematics drawing of a JET Chamber sector. can achieve rms localization accuracies of 50 µm or better. The 28. Particle detectors 295 distance between anode wires, several cm, allows covering large areas at reduced cost. Many designs have been introduced, allaimed at improving performance. In the original design, a thickerwire at proper voltage between anodes (ﬁeld wire) reduces theﬁeld at the middle point between anodes, improving chargecollection (Fig. 28.8) [74]. Symmetrically decreasing potentialsapplied on cathode wires make more uniform and reinforce thedrift ﬁelds, resulting in a linear space-to-drift-time relation [75]. In some drift chambers design, and with the help of suitable voltages applied to ﬁeld-shaping electrodes, the electric ﬁeldstructure is adjusted to compensate the distortions. Sampling the drift time on rows of anodes within the same gas volume, together with longitudinal localization through chargedivision on wires led to the concept of multiple arrays such as themulti-drift module [76]( Fig. 28.8) and the JET chamber [77](Fig. 28.9). The time projection chamber [78] combines ameasurement of drift time and charge induction on cathodesto obtain excellent tracking for high multiplicity topologiesoccurring at moderate rates (see Sec. 28.7.4). In all cases, a goodknowledge of electron drift velocity and diﬀusion properties isrequired. This has to be combined with the knowledge of theelectric ﬁelds in the structures, computed with commercial or custom-developed software [67,79]. For an overview of detectors exploiting the drift time for coordinate measurement see Refs. 2and 71. Although very powerful in terms of performance, multi-wire structures have reliability problems when used in harsh orhard-to access environments, as a single broken wire can aﬀectthe whole detector. Introduced in the eighties, Straw and drifttube systems make use of large arrays of wire counters encased inindividual envelopes, each acting independently [80]. Suitabletechniques for low-cost mass production have been developedfor the needs of large experiments, as the Transition RadiationTracker and the Monitored Drift Tubes array for CERN’s LHCexperiments (for a review see Ref. 81). The production of positive ions in the avalanches and their slow drift before neutralization result in a rate-dependent accumulation of positive charge in the detector, with consequent ﬁeld distortion, gain reduction and degradation of spatialresolution. As shown in Fig. 28.10 [82], independently fromthe avalanche size, the proportional gain drops above a chargeproduction rate around 10 9electrons per second and mm of wire; for a proportional gain of 104and 100 electrons released per track, this corresponds to a particle ﬂux of 103s−1mm−1(1 kHz/mm2 for 1 mm wire spacing). Despite various improvements, position- sensitive detectors based on wire structures are limited bybasic diﬀusion processes and space charge eﬀects in the gas tolocalization accuracies of 50–100 µm(see for example Ref. 83). Figure 28.10: Charge rate dependence of normalized gain in a MWPC [82].Multiwire and drift chambers have been operated with a variety of gas ﬁllings and operating modes, dependingon experimental requirements. The so-called “Magic Gas” (amixture of argon, isobutane and freon) [70] permits very high andsaturated gains ( ∼10 6), overcoming the electronics limitations of the time, at the cost of reduced survival due to aging processes.With present-day electronics, proportional gains around 10 4 are suﬃcient for detection of minimum ionizing particles, and noble gases with moderate amounts of polyatomic gases, such as methane or carbon dioxide, are used. At high radiation ﬂuxes, a fast degradation of detectors due to the formation of polymers deposits (aging) is oftenobserved. The process has been extensively investigated, oftenwith conﬂicting results; a number of culprits has been identiﬁed(organic pollutants, silicone oils); addition of small amounts ofwater in many (but not all) cases has been demonstrated toextends the lifetime of the detectors. Addition of ﬂuorinatedgases ( e.g.,C F 4) or oxygen results in an etching action that can overcome polymer formation, or even eliminate deposits, butthe issue of long-term survival of gas detectors in these gases iscontroversial [84]. Under optimum operating conditions, a totalcollected charge of a few coulombs per cm of wire can be reached before degradation, corresponding, for one mm spacing and at a gain of 10 4, to a total particle ﬂux of ∼1014MIP’s/cm2. A new generation of wireless gaseous detectors, micro-pattern gas detectors, has been developed in the recent years andpromises to overcome many of the limitations of MWPCdevices—namely the multi-particle resolution and the ratecapability. Their operating principles and performances aredescribed in Sec. 28.7.3. 28.7.3. Micro-pattern Gas Detectors :Written October 2007 by M. Titov (CEA Saclay) Modern photolithographic technology has enabled a series of inventions of novel Micro-Pattern Gas Detector (MPGD)concepts: Micro-Strip Gas Chamber (MSGC) [85], GEM [86],Micromegas [87] and many others [88], revolutionizing cellsize limits for many gas detector applications. The MSGC,a concept invented in 1988 by A. Oed, was the ﬁrst of themicro-structure gas detectors. Consisting of a set of tiny metalstrips laid on a thin insulating substrate, and alternativelyconnected as anodes and cathodes, the MSGC turned out tobe easily damaged by discharges induced by heavily ionizingparticles and destroying the fragile electrode structure [89]. Themore powerful GEM and Micromegas concepts fulﬁll the needs of high-luminosity colliders with increased reliability in harsh radiation environments. By using ﬁne pitch size compared toclassical wire chambers, these detectors oﬀer intrinsic high ratecapability (fast signals with risetimes of a few ns and full widthsof 20–100 ns), excellent spatial resolution ( ∼30µm), double track resolution ( ∼500µm), and single photo-electron time resolution in the ns range. The GEM detector was introduced by Fabio Sauli. It consists of a thin-foil copper-Kapton-copper sandwich chemicallyperforated to obtain a high density of holes. The hole diameteris typically between 25 µm and 150 µm, while the pitch varies between 50 µm and 200 µm. Application of a potential diﬀerence between the two sides of the GEM generates the electric ﬁeldsindicated in Fig. 28.11. Each hole acts as an independent proportional counter; electrons released by the ionization in the gas drift into the hole and multiply in the high electric ﬁeld(50–70 kV/cm). Most of avalanche electrons are transferredinto the gap below the GEM. Distributing the avalanchemultiplication among several cascading electrodes allows themulti-GEM detectors to operate at overall gas gain above 10 4 in the presence of highly ionizing particles, while eliminating 296 28. Particle detectors 140 µm50 µm Figure 28.11: Schematic view and typical dimensions of the hole structure in the GEM ampliﬁcation cell. Electricﬁeld lines (solid) and equipotentials (dashed) are shown.On application of a potential diﬀerence between the twometal layers electrons released by ionization in the gasvolume above the GEM are guided into the holes, wherecharge multiplication occurs in the high ﬁeld. the risk of discharges ( <10 −12per hadron). This is the major advantage of the GEM technology [90]. A unique property ofthe GEM detector is the complete decoupling of the ampliﬁcationstage (GEM) and the readout electrode (PCB), which operates at unity gain and serves only as a charge collector. HV1 HV2 Micromesh100 µm Anode plane e− E2 40 kV/cm ParticleDrift gap Amplification gap Figure 28.12: Schematic drawing and typical dimensions of the Micromegas detector. Charges produced in the drift gap are drifting to the small ampliﬁcation region, limited by the mesh and the anode, where they are ampliﬁed. Ioannis Giomataris introduced the micro-mesh gaseous structure (Micromegas), which is a parallel-plate avalanche counter (Fig. 28.12). It consists of a few mm drift region(electric ﬁeld ∼1 kV/cm) and a narrow multiplication gap (25-150 µm, 50–70 kV/cm), located between a thin metal grid (micromesh) and the readout electrode (strips/pads of conductorprinted on an insulator board). The electric ﬁeld is homogeneousboth in the drift and ampliﬁcation gaps. Due to the narrowmultiplication region in Micromegas, locally small variations ofthe ampliﬁcation gap are compensated by an inverse variationof the ampliﬁcation coeﬃcient and therefore do not inducegain ﬂuctuations. The small ampliﬁcation gap is a key elementin Micromegas operation, giving rise to its excellent spatialresolution: 12 µm accuracy (limited by the the micromesh pitch) for MIPs [91], and very good energy resolution ( ∼12% FWHM with 6 keV x rays). Over the past decade GEM and Micromegas detectors have become increasingly important. COMPASS is a ﬁrst high-luminosity experiment at CERN which pioneered the use oflarge-area ( ∼40×40 cm 2) GEM and Micromegas detectors for high-rate particle tracking, reaching 25 kHz/mm2in the near-beam area. Both technologies have achieved a trackingeﬃciency of close to 100% at gas gains of about 104,as p a t i a l resolution of 70–100 µm and a time resolution of ∼10 ns. GEM’s have entered the LHC program; they will be used for triggeringin the LHCb Muon System and in the TOTEM Telescopes.A time projection chamber (TPC) using GEM or Micromegasas a gas ampliﬁcation device is also one of the main optionsfor high-precision tracking at the International Linear Collider(ILC). The performance and robustness of MPGD’s have encouraged their applications in high-energy and neutrino physics,astrophysics, UV and visible photon detection, nuclearphysics and neutron detection domain, radiation therapyand electronic portal imaging devices. A big step in the directionof the industrial manufacturing of large-size MPGD’s is thedevelopment of the “bulk” Micromegas technology [92]. Thebasic idea is to build the whole detector in a single process: theanode plane with copper strips, a photo-imageable polyimideﬁlm and the woven mesh are laminated together at a hightemperature forming a single object. Employing the “bulk”technology, 72 large Micromegas (34 ×36 cm 2) planes with an active area of 9 m2are being built for the T2K TPC detector. Sensitive and low-noise electronics will enlarge the range of the MPGD applications. Recently, GEM and Micromegas were read out by high-granularity (50 µmp i t c h )C M O S pixel chips assembled directly below the GEM or Micromegasampliﬁcation structure and serving as an integrated chargecollecting anode [93,94,95]. With this arrangement avalancheelectrons are collected on the top metal layer of the CMOSASIC; every input pixel is then directly connected to theampliﬁcation, digitization and sparsiﬁcation circuits integratedin the underlying active layers of the CMOS technology. GEMcoupled to a VLSI pixel array could serve as a highly eﬃcientx-ray polarimeter, which is able to reconstruct simultaneouslyinitial direction and dynamics of photoelectron energy loss forthe low energy ( <10 keV) x rays. A ﬁne-pitch GEM matching the pitch of pixel ASIC (50 µm) allows to achieve a superior single-electron avalanche reconstruction accuracy of 4 µm, which makes it suitable candidate for fast gas photo-multipliers. Forminimum ionizing particle tracks a spatial resolution downto 20 µm was achieved with Medipix2 and Timepix CMOS chips coupled to GEM devices. Similar performance is expectedfor Micromegas. An attractive solution for the construction ofMPGD’s with pixel anode readout is the integration of theMicromegas ampliﬁcation and CMOS chip by means of the“wafer post-processing” technology. The sub- µm precision of the grid dimensions and avalanche gap size results in a uniform gasgain; the grid hole size, pitch and pattern can be easily adaptedto match the geometry of any pixel readout chip. Recent developments in radiation hardness research with state- of-the-art MPGD’s are reviewed in Ref. 96. Better properties of MPGD’s, which are rather insensitive to aging compared to wire chambers, can be explained by the separation ofmultiplication (GEM or parallel plate Micromegas ampliﬁcation)and anode readout structures, and the lower electric ﬁeldstrength ( ∼50 kV/cm) in the multiplication region, compared to the anode wire surface ﬁeld ( ∼250 kV/cm). 28. Particle detectors 297 28.7.4. Time-projection chambers :Written September 2007 by D. Karlen (U. of Victoria and TRIUMF, Canada) The Time Projection Chamber (TPC) concept, invented by David Nygren in the late 1970’s [78], is the basis for charged particle tracking in a large number of particle and nuclearphysics experiments. A uniform electric ﬁeld drifts tracks of ionsproduced by charged particles traversing a medium, either gas orliquid, towards a surface segmented into 2D readout pads. Thesignal amplitudes and arrival times are recorded to provide full3D measurements of the particle trajectories. The intrinsic 3Dsegmentation gives the TPC a distinct advantage over other largevolume tracking detector designs which record information onlyin a 2D projection with less overall segmentation, particularlyfor pattern recognition in events with large numbers of particles. Gaseous TPC’s are often designed to operate within a strong magnetic ﬁeld (typically parallel to the drift ﬁeld) so that particlemomenta can be estimated from the track curvature. For this application, precise spatial measurements in the plane transverse to the magnetic ﬁeld are most important. Since the amount ofionization along the length of the track depends on the velocityof the particle, ionization and momentum measurements can becombined to identify the types of particles observed in the TPC.The estimator for the energy deposit by a particle is usuallyformed as the truncated mean of the energy deposits, using the50%–70% of the samples with the smallest signals. Variance dueto energetic δ-ray production is thus reduced. Gas ampliﬁcation of 10 3–104at the readout endplate is usually required in order to provide signals with suﬃcient amplitudefor conventional electronics to sense the drifted ionization.Until recently, the gas ampliﬁcation system used in TPC’s haveexclusively been planes of anode wires operated in proportional mode placed close to the readout pads. Performance has been recently improved by replacing these wire planes with micro-pattern gas detectors, namely GEM [86] and Micromegas [87]devices. Advances in electronics miniaturization have beenimportant in this development, allowing pad areas to be reducedto the 10 mm 2scale or less, well matched to the narrow extent of signals produced with micro-pattern gas detectors. Presently,the ultimate in ﬁne segmentation TPC readout are siliconsensors, with 0.05 mm ×0.05 mm pixels, in combination with GEM or Micromegas [97]. With such ﬁne granularity it ispossible to count the number of ionization clusters along thelength of a track which, in principle, can improve the particleidentiﬁcation capability. Examples of two modern large volume gaseous TPC’s are shown in Fig. 28.13 and Fig. 28.14. The particle identiﬁcation performance is illustrated in Fig. 28.15, for the original TPC inthe PEP-4/9 experiment [98]. The greatest challenges for a large TPC arise from the long drift distance, typically 100 times further than in a comparablewire chamber design. In particular, the long drift distance canmake the device sensitive to small distortions in the electricﬁeld. Distortions can arise from a number of sources, such asimperfections in the TPC construction, deformations of thereadout surface, or the presence of ions in the active medium. For a gaseous TPC operated in a magnetic ﬁeld, the electron drift velocity vis deﬁned by Eq. (28 .13). With a strong magnetic ﬁeld parallel to the electric ﬁeld and a gas with a large valueofωτ(also favored to reduce transverse diﬀusion as discussed below), the transverse displacements of the drifting electrons due to electric ﬁeld distortions are reduced. In this mode ofoperation, it is essential to precisely map the magnetic ﬁeld asthe electron drift lines closely follow the magnetic ﬁeld lines.Corrections for electric and/or magnetic ﬁeld non-uniformitiescan be determined from control samples of electrons producedby ionizing the gas with UV laser beams, from photoelectronsOuter containment volume Inner containment volumeCentral electrode End-plate Figure 28.13: The ALICE TPC shown in a cutaway view. The drift volume is 5 m long with a 5 m diameter. Gasampliﬁcation is provided by planes of anode wires. Inner wall and field cageOuter wall E, B directions Front end cardsBeam direction Central cathode Central cathode HV Figure 28.14: One of the 3 TPC modules for the near detector of the T2K experiment. The drift volume is2m×2m×0.8 m. Micromegas devices are used for gas ampliﬁcation and readout. produced on the cathode, or from tracks emanating from calibration reactions. The long drift distance means that there is a delay, typically 10–100 µs in a large gaseous TPC, for signals to arrive at the endplate. For experiments with shorter intervals between events,this can produce ambiguities in the starting time for the drift ofionization. This can be resolved by matching the TPC data withthat from an auxiliary detector providing additional spatial ortiming information. In a gaseous TPC, the motion of positive ions is much slower than the electrons, and so the positive ions produced by manyevents may exist in the active volume. Of greatest concern isthe ions produced in the gas ampliﬁcation stage. Large gaseousTPC’s built until now with wire planes have included a gatinggrid that prevent the positive ions from escaping into the driftvolume in the interval between event triggers. Micro-patterngas detectors release much less positive ions than wire planes operating at the same gain, which may allow operation of a TPC without a gating grid. Given the long drift distance in a large TPC, the active medium must remain very pure, as small amounts of contamination canabsorb the ionization signal. For example, in a typical largegaseous TPC, O 2must be kept below a few parts in 105, otherwise a large fraction of the drifting electrons will become 298 28. Particle detectors µπ Kp eD eEnergy deposit per unit length (keV/cm) Momentum (GeV/ c)8121620242832 0.1 1 10Figure 28.15: The PEP4/9-TPC energy deposit measurements (185 samples, 8.5 atm Ar-CH 480:20). The ionization rate at the Fermi plateau (at high β)i s1 . 4 times that for the minimum at lower β. This ratio increases to 1.6 at atmospheric pressure. attached. Special attention must be made in the choice of construction materials in order to avoid the release of otherelectronegative contaminants. Diﬀusion degrades the position information of ionization that drifts a long distance. For a gaseous TPC, the eﬀect can bealleviated by the choice of a gas with low intrinsic diﬀusion orby operating in a strong magnetic ﬁeld parallel to the drift ﬁeld with a gas which exhibits a signiﬁcant reduction in transverse diﬀusion with magnetic ﬁeld. For typical operation withoutmagnetic ﬁeld, the transverse extent of the electrons, σ Dx,i s a few mm after drifting 1 m due to diﬀusion. With a strongmagnetic ﬁeld, σ Dxcan be reduced by as much as a factor of 10, σDx(B)/σDx(0) =1 √ 1+ω2τ2(28.14) where ωτis deﬁned above. The diﬀusion limited position resolution from the information collected by a single row of pads is σx=σDx √ n(28.15) where nis the eﬀective number of electrons collected by the pad row, giving an ultimate single row resolution of order 100 µm. Diﬀusion is signiﬁcantly reduced in a negative-ion TPC [99], which uses a special gas mixture that attaches electronsimmediately as they are produced. The drifting negative ionsexhibit much less diﬀusion than electrons. The slow driftvelocity and small ωτof negative ions must be compatible with the experimental environment. The spatial resolution achieved by a TPC is determined by a number of factors in addition to diﬀusion. Non-uniformionization along the length of the track is a particularly importantfactor, and is responsible for the so-called “track angle” and“E×B” eﬀects. If the boundaries between pads in a row are not parallel to the track, the ionization ﬂuctuations will increase the variance in the position estimate from that row. For this reason,experiments with a preferred track direction should have padboundaries aligned with that direction. Traditional TPC’s withwire plane ampliﬁcation suﬀer from the eﬀects of non-parallelelectric and magnetic ﬁelds near the wires that rotate ionizationsegments, thereby degrading the resolution because of thenon-uniform ionization. Micro-pattern gas detectors exhibit a much smaller E×Beﬀect, since their feature size is much smaller than that of a wire grid. 28.7.5. Transition radiation detectors (TRD’s) :Written August 2007 by P. Nevski (BNL), A. Romaniouk (Moscow Eng.& Phys. Inst.) Transition radiation (TR) x rays are produced when a highly relativistic particle ( γ>∼10 3) crosses a refractive index interface, as discussed in Sec. 27.7. The x rays, ranging from a few keVto a few dozen keV, are emitted at a characteristic angle 1 /γ from the particle trajectory. Since the TR yield is about 1% perboundary crossing, radiation from multiple surface crossings isused in practical detectors. In the simplest concept, a detectormodule might consist of low- Zfoils followed by a high- Zactive layer made of proportional counters ﬁlled with a Xe-rich gasmixture. The atomic number considerations follow from thedominant photoelectric absorption cross section per atom goingroughly as Z n/E3 x,w h e r e nvaries between 4 and 5 over the region of interest, and the x-ray energy is Ex.* To minimize self-absorption, materials such as polypropylene, Mylar, carbon,and (rarely) lithium are used as radiators. The TR signal in theactive regions is in most cases superimposed upon the particle’sionization losses. These drop a little faster than Z/Awith increasing Z, providing another reason for active layers with highZ. The TR intensity for a single boundary crossing always increases with γ, but for multiple boundary crossings interference leads to saturation near a Lorentz factor γ sat =0 . 6 ω1√ /lscript1/lscript2/c[100,101], where ω1is the radiator plasma frequency, /lscript1is its thickness, and /lscript2the spacing. In most of the detectors used in particle physics the radiator parameters arechosen to provide γ sat≈2000. Those detectors normally work as threshold devices, ensuring the best electron/pion separation in the momentum range 1 GeV/ c<∼p<∼150 GeV/ c. One can distinguish two design concepts—“thick” and “thin” detectors: 1. The radiator, optimized for a minimum total radiation length at maximum TR yield and total TR absorption, consists offew hundred foils (for instance 300 20 µm thick polypropylene foils). A dominant fraction of the soft TR photons is absorbedin the radiator itself. To increase the average TR photonenergy further, part of the radiator far from the active layersis often made of thicker foils. The detector thickness, about2 cm for Xe-ﬁlled gas chambers, is optimized to absorb theshaped x-ray spectrum. A classical detector is composed ofseveral similar modules which respond nearly independently. Such detectors were used in the NA34 [102], NOMAD [103], and are being used in the ALICE [104] experiment. 2. In another TRD concept a ﬁne granular radiator/detector structure exploits the soft part of the TR spectrum moreeﬃciently. This can be achieved, for instance, by distributingsmall-diameter straw-tube detectors uniformly or in thinlayers throughout the radiator material (foils or ﬁbers). Evenwith a relatively thin radiator stack, radiation below 5 keV ismostly lost in the radiators themselves. However for photonenergies above this value the absorption becomes smallerand the radiation can be registered by several consecutivedetector layers, thus creating a strong TR build-up eﬀect.Examples of the detectors using this approach can be found inboth accelerator (ATLAS [105]) and space (PAMELA [106], AMS [107]) experiments. For example, in the ATLAS TR tracker charged particles cross about 35 eﬀective straw tube * Photon absorption coeﬃcients for the elements (via a NIST link), and dE/dx |minand plasma energies for many materials are given in pdg.lbl.gov/AtomicNuclearProperties . 28. Particle detectors 299 layers embedded in the radiator material. The eﬀective thickness of the Xe gas per straw is about 2.3 mm and theaverage number of foils per straw is about 40 with an eﬀectivefoil thickness of about 20 µm. Both TR photon absorption and the TR build-up signiﬁcantly aﬀect the detector performance. Although the values mentionedabove are typical for most of the plastic radiators used withXe-based detectors, they vary signiﬁcantly depending on detector parameters: radiator material, thickness and spacing, the construction of the sensitive chambers, their position, etc. Thus careful simulations are usually needed to build a detectoroptimized for a particular application. The discrimination between electrons and pions can be based on the charge deposition measured in each detection module,on the number of clusters—energy depositions observed abovean optimal threshold (usually in the 5 to 7 keV region), oron more sophisticated methods analyzing the pulse shape as afunction of time. The total energy measurement technique ismore suitable for thick gas volumes, which absorb most of the TRradiation and where the ionization loss ﬂuctuations are small.The cluster-counting method works better for detectors withthin gas layers, where the ﬂuctuations of the ionization losses are big. Cluster-counting replaces the Landau-Vavilov distribution of background ionization energy losses with the Poisson statisticsofδ-electrons, responsible for the distribution tails. The latter distribution is narrower that the Landau-Vavilov distribution. 0.010.1 0.001 10 20 50 200 100NA34 (HELIOS) C.Fabjan et al. R 806 A. Bungener et al. ZEUSKEK UA2 H.Butt et al. D0 M.Holder et al. H.Weidkamp H.Grssler et al. ATLAS NOMAD AMS Total detector length (cm)Pion efficiencyALICE PAMELA : Figure 28.16: Pion eﬃciency measured (or predicted) for diﬀerent TRDs as a function of the detector length for aﬁxed electron eﬃciency of 90%. The plot is taken from [102]with eﬃciencies of more recent detectors [105–106] added(ATLAS to PAMELA). The major factor in the performance of any TRD is its overall length. This is illustrated in Fig. 28.16, which shows,for a variety of detectors, the pion eﬃciency at a ﬁxed electroneﬃciency of 90% as a function of the overall detector length.The experimental data, covering a range of particle energiesfrom a few GeV to 40 GeV, are rescaled to an energy of 10 GeVwhen possible. Phenomenologically, the rejection power againstpions increases as 5 ·10 L/38, where the range of validity is L≈20–100 cm. Many recent TRDs combine particle identiﬁcation with charged-track measurement in the same detector [104,105].This provides a powerful tool for electron identiﬁcation even atvery high particle densities. Another example of this combinationis described in Ref. 108. In this work Si-microstrip detectorsoperating in a magnetic ﬁled are used both for particle and TRdetection. The excellent coordinate resolution of the Si detectors allows spatial separation of the TR photons from particleionization tracks with relatively modest distances betweenradiator and detector. Recent TRDs for particle astrophysics are designed to directly measure the Lorentz factor of high-energy nuclei byusing the quadratic dependence of the TR yield on nuclearcharge [109,110]. The radiator conﬁguration ( /lscript 1,/lscript2) is tuned to extend the TR yield rise up to γ<∼105using more energetic part of the TR spectrum (up to 100 keV). Exotic radiator materialssuch as aluminum and unusual TR detection methods (Comptonscattering) are used such cases [109]. 28.7.6. Resistive-plate chambers :Revised September 2007 by H.R. Band (U. Wisconsin). The resistive-plate chamber (RPC) was developed by Santonico and Cardarelli in the early 1980’s [111] as a low- cost alternative to large scintillator planes.* Most commonly,an RPC is constructed from two parallel high-resistivity (10 9– 1013Ω-cm) glass or phenolic (Bakelite)/melamine laminate plates with a few-mm gap between them which is ﬁlled withatmospheric-pressure gas. The gas is chosen to absorb UVphotons in order to limit transverse growth of discharges. Thebacks of the plates are coated with a lower-resistivity paint orink (∼10 5Ω//square), and a high potential (7–12 kV) is maintained between them. The passage of a charged particle initiates anelectric discharge, whose size and duration are limited sincethe current reduces the local potential to below that needed tomaintain the discharge. The sensitivity of the detector outsideof this region is unaﬀected. The signal readout is via capacitive coupling to metallic strips on both sides of the detector which are separated from the high voltage coatings by thin insulatingsheets. The xandyposition of the discharge can be measured if the strips on opposite sides of the gap are orthogonal. Whenoperated in streamer mode, the induced signals on the stripscan be quite large ( ∼300 mV), making sensitive electronics unnecessary. An example of an RPC structure is shown inFig. 28.17. Aluminum x pickup strips y pickup stripsInsulator 2 mm Graphite Insulator Spacers AluminumHVFoam Bakelite BakeliteGas FoamGraphite 2 mm 2 mm 1 mm 1 cm Figure 28.17: Schematic cross section of a typical RPC, in this case the single-gap streamer-mode BaBar RPC. RPC’s have inherent rate limitations since the time needed to re-establish the ﬁeld after a discharge is proportional tothe chamber capacitance and plate resistance. The averagecharge per streamer is 100–1000 pC. Typically, the eﬃciency ofstreamer-mode glass RPC’s begins to fall above ∼0.4 Hz/cm 2. Because of Bakelite’s lower bulk resistivity, Bakelite RPC’s can be eﬃcient at 10–100 Hz/cm2. The need for higher rate capability led to the development of avalanche-mode RPC’s, inwhich the gas and high voltage have been tuned to limit the * It was based on earlier work on a spark counter with one high-resistivity plate [112]. 300 28. Particle detectors growth of the electric discharge, preventing streamer formation. Typical avalanche-mode RPC’s have a signal charge of about10 pC and can be eﬃcient at 1 kHz/cm 2. The avalanche discharge produces a much smaller induced signal on the pickup strips(∼1 mV) than streamers, and thus requires a more sophisticated and careful electronic design. Many variations of the initial RPC design have been built for operation in either mode. Eﬃciencies of >∼92% for single gaps can be improved by the use of two or more gas gaps with shared pickup strips. Non-ﬂammable and more environmentallyfriendly gas mixtures have been developed. In streamer mode,various mixtures of argon with isobutane and tetraﬂuoroethanehave been used. For avalanche mode operation, a gas mixture oftetraﬂuoroethane (C 2H2F4) with 2–5% isobutane and 0.4–10% sulfur hexaﬂuoride (SF 6) is typical. An example of large-scale RPC use is provided by the muon system being built for theATLAS detector, where three layers of pairs of RPC’s are usedto trigger the drift tube arrays between the pairs. The total areais about 10,000 m 2. These RPC’s provide a spatial resolution of 1 cm and a time resolution of 1 ns at an eﬃciency ≥99%. Developments of multiple-gap RPC’s [113] lead to RPC designs with much better timing resolution ( ∼50 ps) for use in time-of-ﬂight particle identiﬁcation systems. A pioneering design used by the HARP experiment [114] has two sets of 2 thin gasgaps (0.3 mm) separated by thin(0.7 mm) glass plates. The outerplates are connected to high voltage and ground while the innerplate is electrically isolated and ﬂoats to a stable equilibriumpotential. The observed RPC intrinsic time resolution of 127 psmay have been limited by ampliﬁer noise. Fonte provides usefulreview [115] of other RPC designs. Operational experience with RPC’s has been mixed. Several experiments ( e.g., L3 and HARP) have reported reliable performance. However, the severe problems experienced withthe BaBar RPC’s have raised concerns about the long-termreliability of Bakelite RPC’s. Glass RPC’s have had fewer problems, as seen by the history of the BELLE chambers. A rapid growth in the noise rate and leakage current in some of the BELLE glass RPC’s wasobserved during commissioning. It was found that water vaporin the input gas was reacting with ﬂuorine (produced by thedisassociation of the tetraﬂuoroethane in the streamers) toproduce hydroﬂuoric acid. The acid etched the glass surfaces,leading to increased noise rates and lower eﬃciencies. The use ofcopper gas piping to insure the dryness of the input gas stoppedthe problem. The BELLE RPC’s have now operated reliably formore than 5 years. Several diﬀerent failure modes diagnosed in the ﬁrst-generation BaBar Bakelite RPC’s caused the average eﬃciency of the barrelRPC’s to fall from >∼90% to 35% in ﬁve years. The linseed oil which is used in Bakelite RPC’s to coat the inner surface [116] had not been completely cured. Under warm conditions (32 ◦C) and high voltage, oil collected on the spacers between the gapsor formed oil-drop bridges between the gaps. This led to largeleakage currents (50–100 µA in some chambers) which persisted even when the temperature was regulated at 20 ◦C. In addition, the graphite layer used to distribute the high voltage overthe Bakelite became highly resistive (100 kΩ / /square→10 MΩ //square), resulting in lowered eﬃciency in some regions and the completedeath of whole chambers. The BaBar problems and the proposed use of Bakelite RPC’s in the LHC detectors prompted detailed studies of RPC agingand have led to improved construction techniques and a betterunderstanding of RPC operational limits. The graphite layerhas been improved and should be stable with integrated currents of<∼600 mC/cm 2. Molded gas inlets and improved cleanliness during construction have reduced the noise rate of new chambers.Unlike glass RPC’s, Bakelite RPC’s have been found to require humid input gases to prevent drying of the Bakelite (increasingthe bulk resistivity) which would decrease the rate capability.Second-generation BaBar RPC’s incorporating many of theabove improvements have performed reliably for over twoyears [117]. With many of these problems solved, new-generation RPC’s are now being or soon will be used in about a dozen cosmic-ray and HEP detectors. Their comparatively low cost, ease of construction, good time resolution, high eﬃciency, and moderatespatial resolution make them attractive in many situations,particularly those requiring fast timing and/or large-areacoverage. 28.8. Silicon semiconductor detectors Updated September 2007 by H. Spieler (LBNL). Semiconductor detectors are widely used in modern high- energy physics experiments. They are the key ingredient ofhigh-resolution vertex and tracking detectors and are also used asphotodetectors in scintillation calorimeters. The most commonlyused material is silicon, but germanium, gallium-arsenide, CdTe,CdZnTe, and diamond are also useful in some applications.Integrated circuit technology allows the formation of high- density micron-scale electrodes on large (10–15 cm diameter) wafers, providing excellent position resolution. Furthermore,the density of silicon and its small ionization energy result inadequate signals with active layers only 100–300 µmt h i c k ,s o the signals are also fast (typically tens of ns). Semiconductordetectors depend crucially on low-noise electronics (see Sec. 28.9),so the detection sensitivity is determined by signal charge andcapacitance. For a comprehensive discussion of semiconductordetectors and electronics see Ref. 118. Silicon detectors are p-njunction diodes operated at reverse bias. This forms a sensitive region depleted of mobile chargeand sets up an electric ﬁeld that sweeps charge liberatedby radiation to the electrodes. Detectors typically use anasymmetric structure, e.g. a highly doped pelectrode and a lightly doped nregion, so that the depletion region extends predominantly into the lightly doped volume.The thickness of the depleted region is W=/radicalbig 2/epsilon1(V+Vbi)/Ne=/radicalbig 2ρµ/epsilon1(V+Vbi), (28.16) where V= external bias voltage Vbi= “built-in” voltage ( ≈0.5 V for resistivities typically used in detectors) N= doping concentration e= electronic charge /epsilon1= dielectric constant = 11.9 /epsilon10≈1p F / c m ρ= resistivity (typically 1–10 kΩ cm) µ= charge carrier mobility = 1350 cm2V−1s−1for electrons = 450 cm2V−1s−1for holes or W=0.5[µm/√ Ω-cm·V]×/radicalbig ρ(V+Vbi)f o rn-type material, and W=0.3[µm/√ Ω-cm·V]×/radicalbig ρ(V+Vbi)f o rp-type material. The conductive pandnregions together with the depleted volume form a capacitor with the capacitance per unit area C=/epsilon1/W≈1[pF/cm] /W . (28.17) In strip and pixel detectors the capacitance is dominated by the fringing capacitance. For example, the strip-to-strip fringingcapacitance is ∼1–1.5 pF cm −1of strip length at a strip pitch of 25–50 µm. 28. Particle detectors 301 Measurements on silicon photodiodes [119] show that for photon energies below 4 eV one electron-hole ( e-h) pair is formed per incident photon. The mean energy Eirequired to produce ane-hpair peaks at 4.4 eV for a photon energy around 6 eV. It assumes a constant value, 3.67 eV at room temperature,above ∼1.5 keV. It is larger than the bandgap energy because phonon excitation is required for momentum conservation.For minimum-ionizing particles, the most probable charge deposition in a 300 µm thick silicon detector is about 3.5 fC (22000 electrons). Since both electronic and lattice excitationsare involved, the variance in the number of charge carriersN=E/E iproduced by an absorbed energy Eis reduced by the Fano factor F(about 0.1 in Si). Thus, σN=√ FNand the energy resolution σE/E=/radicalbig FEi/E. However, the measured signal ﬂuctuations are usually dominated by electronic noise orenergy loss ﬂuctuations in the detector. Charge collection time decreases with increasing bias voltage, and can be reduced further by operating the detector with“overbias,” i.e.a bias voltage exceeding the value required to fully deplete the device. The collection time is limited byvelocity saturation at high ﬁelds (approaching 10 7cm/s at E>104V/cm); at an average ﬁeld of 104V/cm the collection time is about 15 ps/ µm for electrons and 30 ps/ µmf o rh o l e s . In typical fully-depleted detectors 300 µm thick, electrons are collected within about 10 ns, and holes within about 25 ns. Position resolution is limited by transverse diﬀusion during charge collection (typically 5 µm for 300 µm thickness) and by knock-on electrons. Resolutions of 2–4 µm (rms) have been obtained in beam tests. In magnetic ﬁelds, the Lorentz driftdeﬂects the electron and hole trajectories and the detectormust be tilted to reduce spatial spreading (see “Hall eﬀect” insemiconductor textbooks). Electrodes can be in the form of cm-scale pads, strips, or µm-scale pixels. Various readout structures have been developed for pixels, e.g. CCD’s, DEPFET’s, monolithic pixel devicesthat integrate sensor and electronics (MAPS), and hybrid pixel devices that utilize separate sensors and readout IC’s connected by two-dimensional arrays of solder bumps. For an overview andfurther discussion see Ref. 118. Radiation damage occurs through two basic mechanisms: 1. Bulk damage due to displacement of atoms from their lattice sites. This leads to increased leakage current, carrier trapping, and build-up of space charge that changes therequired operating voltage. Displacement damage dependson the nonionizing energy loss and the energy imparted tothe recoil atoms, which can initiate a chain of subsequentdisplacements, i.e., damage clusters. Hence, it is critical to consider both particle type and energy. 2. Surface damage due to charge build-up in surface layers, which leads to increased surface leakage currents. In stripdetectors the inter-strip isolation is aﬀected. The eﬀectsof charge build-up are strongly dependent on the devicestructure and on fabrication details. Since the damageis proportional to the absorbed energy (when ionizationdominates), the dose can be speciﬁed in rad (or Gray) independent of particle type. The increase in reverse bias current due to bulk damage is ∆I r=αΦ per unit volume, where Φ is the particle ﬂuence and α the damage coeﬃcient ( α≈3×10−17A/cm for minimum ionizing protons and pions after long-term annealing; α≈2×10−17A/cm for 1 MeV neutrons). The reverse bias current depends stronglyon temperature I R(T2) IR(T1)=/parenleftbiggT2 T1/parenrightbigg2 exp/bracketleftbigg −E 2k/parenleftbiggT1−T2 T1T2/parenrightbigg/bracketrightbigg (28.18)where E=1.2 eV, so rather modest cooling can reduce the current substantially ( ∼6-fold current reduction in cooling from room temperature to 0◦C). Displacement damage forms acceptor-like states. These trap electrons, building up a negative space charge, which in turnrequires an increase in the applied voltage to sweep signal chargethrough the detector thickness. This has the same eﬀect as achange in resistivity, i.e., the required voltage drops initially with ﬂuence, until the positive and negative space charge balance and very little voltage is required to collect all signal charge.At larger ﬂuences the negative space charge dominates, and therequired operating voltage increases ( V∝N). The safe limit on operating voltage ultimately limits the detector lifetime.Strip detectors speciﬁcally designed for high voltages have beenextensively operated at bias voltages >500V. Since the eﬀect of radiation damage depends on the electronic activity of defects,various techniques have been applied to neutralize the damagesites. For example, additional doping with oxygen increasesthe allowable charged hadron ﬂuence roughly three-fold [120].Detectors with columnar electrodes normal to the surface canalso extend operational lifetime Ref. 121. The increase in leakagecurrent with ﬂuence, on the other hand, appears to be unaﬀected by resistivity and whether the material is norp-type. At ﬂuences beyond 10 15cm−2decreased carrier lifetime becomes critical [122,123]. Strip and pixel detectors have remained functional at ﬂuences beyond 1015cm−2for minimum ionizing protons. At this damage level, charge loss due to recombination and trapping also becomessigniﬁcant and the high signal-to-noise ratio obtainable withlow-capacitance pixel structures extends detector lifetime. Theoccupancy of the defect charge states is strongly temperaturedependent; competing processes can increase or decreasethe required operating voltage. It is critical to choose theoperating temperature judiciously ( −10 to 0 ◦C in typical collider detectors) and limit warm-up periods during maintenance. Fora more detailed summary see Ref. 124 and and the web-sites of the ROSE and RD50 collaborations at RD48.web.cern.ch/rd48 andRD50.web.cern.ch/rd50 . Currently, the lifetime of detector systems is still limited by the detectors; in the electronics use of standard “deepsubmicron” CMOS fabrication processes with appropriatelydesigned circuitry has increased the radiation resistance toﬂuences >10 15cm−2of minimum ionizing protons or pions. For a comprehensive discussion of radiation eﬀects see Ref. 125. 28.9. Low-noise electronics Revised August 2003 by H. Spieler (LBNL). Many detectors rely critically on low-noise electronics, either to improve energy resolution or to allow a low detectionthreshold. A typical detector front-end is shown in Fig. 28.18. OUTPUT DETECTORBIAS RESISTORRb CcRsCb CdDETECTOR BIAS PULSE SHAPER PREAMPLIFIER Figure 28.18: Typical detector front-end circuit. The detector is represented by a capacitance Cd,ar e l e v a n t model for most detectors. Bias voltage is applied throughresistor R band the signal is coupled to the preampliﬁer through 302 28. Particle detectors a blocking capacitor Cc. The series resistance Rsrepresents the sum of all resistances present in the input signal path, e.g.the electrode resistance, any input protection networks, and parasiticresistances in the input transistor. The preampliﬁer providesgain and feeds a pulse shaper, which tailors the overall frequencyresponse to optimize signal-to-noise ratio while limiting theduration of the signal pulse to accommodate the signal pulserate. Even if not explicitly stated, all ampliﬁers provide some form of pulse shaping due to their limited frequency response. The equivalent circuit for the noise analysis (Fig. 28.19) includes both current and voltage noise sources. The leakagecurrent of a semiconductor detector, for example, ﬂuctuatesdue to electron emission statistics. This “shot noise” i ndis represented by a current noise generator in parallel withthe detector. Resistors exhibit noise due to thermal velocityﬂuctuations of the charge carriers. This noise source can bemodeled either as a voltage or current generator. Generally,resistors shunting the input act as noise current sources andresistors in series with the input act as noise voltage sources(which is why some in the detector community refer to currentand voltage noise as “parallel” and “series” noise). Since the biasresistor eﬀectively shunts the input, as the capacitor C bpasses current ﬂuctuations to ground, it acts as a current generator inband its noise current has the same eﬀect as the shot noise current from the detector. Any other shunt resistances can beincorporated in the same way. Conversely, the series resistor R s acts as a voltage generator. The electronic noise of the ampliﬁer is described fully by a combination of voltage and current sourcesat its input, shown as e naandina. DETECTOR CdBIAS RESISTORSERIES RESISTORAMPLIFIER +PULSE SHAPER RbRs iiie e ndnb nans na Figure 28.19: Equivalent circuit for noise analysis. Shot noise and thermal noise have a “white” frequency distribution, i.e.the spectral power densities dPn/df∝di2 n/df∝ de2 n/dfare constant with the magnitudes i2 nd=2eId, i2 nb=4kT Rb, e2 ns=4kTR s, (28.19) where eis the electronic charge, Idthe detector bias current, kthe Boltzmann constant and Tthe temperature. Typical ampliﬁer noise parameters enaandinaare of order nV/√ Hz and pA/√ Hz. Trapping and detrapping processes in resistors, dielectrics andsemiconductors can introduce additional ﬂuctuations whosenoise power frequently exhibits a 1/ fspectrum. The spectral density of the 1/ fnoise voltage is e 2 nf=Af f, (28.20) where the noise coeﬃcient Afis device speciﬁc and of order 10−10–10−12V2. A fraction of the noise current ﬂows through the detector capacitance, resulting in a frequency-dependent noise voltagein/(ωCd), which is added to the noise voltage in the input circuit. Since the individual noise contributions are randomand uncorrelated, they add in quadrature. The total noise atthe output of the pulse shaper is obtained by integrating overthe full bandwidth of the system. Superimposed on repetitivedetector signal pulses of constant magnitude, purely randomnoise produces a Gaussian signal distribution. Since radiation detectors typically convert the deposited energy into charge, the system’s noise level is conveniently expressed as an equivalent noise charge Q n, which is equal to the detector signal that yields a signal-to-noise ratio of one. Theequivalent noise charge is commonly expressed in Coulombs, thecorresponding number of electrons, or the equivalent depositedenergy (eV). For a capacitive sensor Q 2 n=i2 nFiTS+e2 nFvC2 TS+FvfAfC2, (28.21) where Cis the sum of all capacitances shunting the input, Fi, Fv,a n d Fvfdepend on the shape of the pulse determined by the shaper and Tsis a characteristic time, for example, the peaking time of a semi-gaussian pulse or the sampling interval ina correlated double sampler. The form factors F i,Fvare easily calculated Fi=1 2TS/integraldisplay∞ −∞[W(t)]2dt , F v=TS 2/integraldisplay∞ −∞/bracketleftbiggdW(t) dt/bracketrightbigg2 dt , (28.22) where for time-invariant pulse-shaping W(t) is simply the system’s impulse response (the output signal seen on an oscilloscope) with the peak output signal normalized to unity. For more details see Refs. 126 and 127. A pulse shaper formed by a single diﬀerentiator and integrator with equal time constants has Fi=Fv=0.9a n d Fvf=4 , independent of the shaping time constant. The overall noisebandwidth, however, depends on the time constant, i.e.the characteristic time T s. The contribution from noise currents increases with shaping time, i.e., pulse duration, whereas the voltage noise decreases with increasing shaping time. Noise witha1/fspectrum depends only on the ratio of upper to lower cutoﬀ frequencies (integrator to diﬀerentiator time constants), so for agiven shaper topology the 1 /fcontribution to Q nis independent ofTs. Furthermore, the contribution of noise voltage sources toQnincreases with detector capacitance. Pulse shapers can be designed to reduce the eﬀect of current noise, e.g., mitigate radiation damage. Increasing pulse symmetry tends to decreaseF iand increase Fv(e.g., to 0.45 and 1.0 for a shaper with one CRdiﬀerentiator and four cascaded integrators). For the circuit shown in Fig. 28.19, Q2 n=/parenleftBig 2eId+4kT/R b+i2 na/parenrightBig FiTS +( 4kTR s+e2 na)FvC2 d/TS+FvfAfC2 d.(28.23) As the characteristic time TSis changed, the total noise goes through a minimum, where the current and voltage contributionsare equal. Fig. 28.20 shows a typical example. At short shaping times the voltage noise dominates, whereas at long shaping times the current noise takes over. The noise minimum is ﬂattened bythe presence of 1 /fnoise. Increasing the detector capacitance will increase the voltage noise and shift the noise minimum tolonger shaping times. For quick estimates, one can use the following equation, which assumes an FET ampliﬁer (negligible i na) and a simple CR–RC 28. Particle detectors 303 Equivalent noise charge ( e)10000 5000 2000 1000 100500 200 1 0.1 0.01 10 100 Shaping time ( µs)1/f noise Current noiseVoltage noiseTotal TotalIncreasing V noise Figure 28.20: Equivalent noise charge vsshaping time. Changing the voltage or current noise contribution shiftsthe noise minimum. Increased voltage noise is shown as anexample. shaper with time constants τ(equal to the peaking time): (Q n/e)2=1 2/bracketleftbigg1 nA·ns/bracketrightbigg Idτ+6×105/bracketleftbiggkΩ ns/bracketrightbiggτ Rb +3.6×104/bracketleftbiggns (pF)2(nV)2/Hz/bracketrightbigg e2 nC2 τ. (28.24) Noise is improved by reducing the detector capacitance and leakage current, judiciously selecting all resistances in the input circuit, and choosing the optimum shaping time constant. The noise parameters of the ampliﬁer depend primarily on the input device. In ﬁeld eﬀect transistors, the noise currentcontribution is very small, so reducing the detector leakagecurrent and increasing the bias resistance will allow long shapingtimes with correspondingly lower noise. In bipolar transistors,the base current sets a lower bound on the noise current, so thesedevices are best at short shaping times. In special cases wherethe noise of a transistor scales with geometry, i.e., decreasing noise voltage with increasing input capacitance, the lowestnoise is obtained when the input capacitance of the transistoris equal to the detector capacitance, albeit at the expense ofpower dissipation. Capacitive matching is useful with ﬁeld-eﬀect transistors, but not bipolar transistors. In bipolar transistors, the minimum obtainable noise is independent of shaping time,but only at the optimum collector current I C, which does depend on shaping time. Q2 n,min=4kTC √ βDC/radicalbig FiFvatIc=kT eC/radicalbig βDC/radicalbigg Fv Fi1 TS, (28.25) where βDCis the DC current gain. For a CR–RCshaper and βDC= 100, Qn,min/e≈250/radicalbig C/pF. (28.26) Practical noise levels range from ∼1efor CCD’s at long shaping times to ∼104ein high-capacitance liquid argon calorimeters. Silicon strip detectors typically operate at ∼103e electrons, whereas pixel detectors with fast readout provide noiseof several hundred electrons. In timing measurements, the slope-to-noise ratio must be optimized, rather than the signal-to-noise ratio alone, so the risetimet rof the pulse is important. The “jitter” σtof the timing distribution is σt=σn (dS/dt )ST≈tr S/N, (28.27)where σnis the rms noise and the derivative of the signal dS/dt is evaluated at the trigger level ST.T oi n c r e a s e dS/dt without incurring excessive noise, the ampliﬁer bandwidth should matchthe rise-time of the detector signal. The 10 to 90% rise timeof an ampliﬁer with bandwidth f Uis 0.35/fU. For example, an oscilloscope with 350 MHz bandwidth has a 1 ns rise time.When ampliﬁers are cascaded, which is invariably necessary, theindividual rise times add in quadrature. t r≈/radicalBig t2 r1+t2 r2+...+t2rn Increasing signal-to-noise ratio also improves time resolution, so minimizing the total capacitance at the input is also important.At high signal-to-noise ratios, the time jitter can be much smallerthan the rise time. The timing distribution may shift with signallevel (“walk”), but this can be corrected by various means, eitherin hardware or software [10]. For a more detailed introduction to detector signal processing and electronics see Ref. 118. 28.10. Calorimeters A calorimeter is designed to measure the energy deposited in a contained electromagnetic (EM) or hadronic shower.The characteristic interaction distance for an electromagneticinteraction is the radiation length X 0, which ranges from 13.8 g cm−2in iron to 6.0 g cm−2in uranium.* Similarly, the characteristic nuclear interaction length λIvaries from 132.1 g cm−2(Fe) to 209 g cm−2(U). In either case, the calorimeter must be many interaction lengths deep, where “many” is determinedby physical size, cost, and other factors. EM calorimeters tendto be 15–30 X 0deep, while hadronic calorimeters are usually compromised at 5–8 λI. Moreover, in a real experiment there is likely to be an EM calorimeter in front of the hadronic section, and perhaps a more poorly sampling catcher in the back, so the hadronic cascade is contained in a succession of diﬀerentstructures. In all cases there is a premium on high density, tocontain the shower as compactly as possible, and, especially inthe EM case, high atomic number. There are homogeneous and sampling calorimeters. In a homogeneous calorimeter the entire volume is sensitive,i.e., contributes signal. Homogeneous calorimeters (usually electromagnetic) may be built with inorganic heavy (high-Z) scintillating crystals such as BGO, CsI, NaI, and PWO, non-scintillating Cherenkov radiators such as lead glass andlead ﬂuoride, or ionizing noble liquids. Properties of commonlyused inorganic crystal scintillators can be found in Table 28.4.A sampling calorimeter consists of an active medium which generates signal and a passive medium which functions as an absorber. The active medium may be a scintillator, an ionizingnoble liquid, a gas chamber, a semiconductor, or a Cherenkovradiator. The passive medium is usually a material of highdensity, such as lead, iron, copper, or depleted uranium. *λI≈35 g cm−2A1/3; for actual values see pdg.lbl.gov/AtomicNuclearProperties . 304 28. Particle detectors 28.10.1. Electromagnetic calorimeters :Written August 2003 by R.-Y. Zhu (California Inst. of Technology). The development of electromagnetic showers is discussed in the section on “Passage of Particles Through Matter” (Sec. 27 of thisReview ). Formulae are given which approximately describe average showers, but since the physics of electromagnetic showers iswell understood, detailed and reliable Monte Carlo simulationis possible. EGS4 [128] and GEANT [129] have emerged as thestandards. The energy resolution σ E/Eof a calorimeter can be parametrized as a/√ E⊕b⊕c/E,w h e r e ⊕represents addition in quadrature and Eis in GeV. The stochastic term a represents statistics-related ﬂuctuations such as intrinsic showerﬂuctuations, photoelectron statistics, dead material at thefront of the calorimeter, and sampling ﬂuctuations. For a ﬁxednumber of radiation lengths, the stochastic term afor a sampling calorimeter is expected to be proportional to/radicalbig t/f,w h e r e tis plate thickness and fis sampling fraction [130,131]. While a is at a few percent level for a homogeneous calorimeter, it istypically 10% for sampling calorimeters. The main contributionsto the systematic, or constant, term bare detector non-uniformity and calibration uncertainty. In the case of the hadronic cascadesdiscussed below, non-compensation also contributes to theconstant term. One additional contribution to the constantterm for calorimeters built for modern high-energy physicsexperiments, operated in a high-beam intensity environment, isradiation damage of the active medium. This can be minimizedby developing radiation-hard active media [45] and by frequentin situ calibration and monitoring [44,131]. With eﬀort, the constant term bcan be reduced to below one percent. The term cis due to electronic noise summed over readout channels within a few Moli` ere radii. The best energy resolution for electromagnetic shower measurement is obtained in totalabsorption homogeneous calorimeters, e.g.calorimeters built with heavy crystal scintillators. These are used when ultimateperformance is pursued. The position resolution depends on the eﬀective Moli` ere radius and the transverse granularity of the calorimeter. Like the energyresolution, it can be factored as a/√ E⊕b,w h e r e ais a few to 20 mm and bcan be as small as a fraction of mm for a dense calorimeter with ﬁne granularity. Electromagnetic calorimetersmay also provide direction measurement for electrons andphotons. This is important for photon-related physics whenthere are uncertainties in event origin, since photons do not leave information in the particle tracking system. Typical photon angular resolution is about 45 mrad/√ E, which can be provided by implementing longitudinal segmentation [132] for a samplingcalorimeter or by adding a preshower detector [133] for ahomogeneous calorimeter without longitudinal segmentation. Novel technologies have been developed for electromagnetic calorimetry. New heavy crystal scintillators, such as PWO,LSO:Ce, and GSO:Ce (see Sec. 28.4), have attracted muchattention for homogeneous calorimetry. In some cases, suchas PWO, it has received broad applications in high-energyand nuclear physics experiments. The “spaghetti” structurehas been developed for sampling calorimetry with scintillatingﬁbers as the sensitive medium. The “accordion” structurehas been developed for sampling calorimetry with ionizing noble liquid as the sensitive medium. Table 28.9 provides a brief description of typical electromagnetic calorimeters builtrecently for high-energy physics experiments. Also listed in thistable are calorimeter depths in radiation lengths ( X 0)a n dt h e achieved energy resolution. Whenever possible, the performanceof calorimeters in situ is quoted, which is usually in good agreement with prototype test beam results as well as EGS orGEANT simulations, provided that all systematic eﬀects are properly included. Detailed references on detector design andperformance can be found in Appendix C of reference [131]and Proceedings of the International Conference series onCalorimetry in Particle Physics. Table 28.9: Resolution of typical electromagnetic calorimeters. Eis in GeV. Technology (Exp.) Depth Energy resolution Date NaI(Tl) (Crystal Ball) 20 X0 2.7%/E1/41983 Bi4Ge3O12(BGO) (L3) 22 X0 2%/√ E⊕0.7% 1993 CsI (KTeV) 27 X0 2%/√ E⊕0.45% 1996 CsI(Tl) (BaBar) 16–18 X02.3%/E1/4⊕1.4% 1999 CsI(Tl) (BELLE) 16 X0 1.7% for Eγ>3.5 GeV 1998 PbWO 4(PWO) (CMS) 25 X0 3%/√ E⊕0.5%⊕0.2/E1997 Lead glass (OPAL) 20.5 X05%/√ E 1990 Liquid Kr (NA48) 27 X03.2/%√ E⊕0.42%⊕0.09/E1998 Scintillator/depleted U 20–30 X018%/√ E 1988 (ZEUS) Scintillator/Pb (CDF) 18 X0 13.5%/√ E 1988 Scintillator ﬁber/Pb 15 X0 5.7%/√ E⊕0.6% 1995 spaghetti (KLOE) Liquid Ar/Pb (NA31) 27 X0 7.5%/√ E⊕0.5%⊕0.1/E1988 Liquid Ar/Pb (SLD) 21 X0 8%/√ E 1993 Liquid Ar/Pb (H1) 20–30 X012%/√ E⊕1% 1998 Liquid Ar/depl. U (DØ) 20.5 X016%/√ E⊕0.3%⊕0.3/E1993 Liquid Ar/Pb accordion 25 X0 10%/√ E⊕0.4%⊕0.3/E1996 (ATLAS) 28.10.2. Hadronic calorimeters :[1–6,131] Written April 2008 by D. E. Groom (LBNL). Most large hadron calorimeters are sampling calorimeters which are parts of complicated 4 πdetectors at colliding beam facilities. Typically, the basic structure is plates of absorber (Fe,Pb, Cu, or occasionally U or W) alternating with plastic scintilla-tors (plates, tiles, bars), liquid argon (LAr), or gaseous detectors.The ionization is measured directly, as in LAr calorimeters, or viascintillation light observed by photodetectors (usually PMT’s).Waveshifting ﬁbers are often used to solve diﬃcult problems of geometry and light collection uniformity. Silicon sensors are be- ing studied for ILC detectors; in this case e-hpairs are collected. There are as many variants of these schemes as there are calorime-ters, including variations in geometry of the absorber and sensors,e.g., scintillating ﬁbers threading an absorber [134], and the “accordion” LAr detector, with zig-zag absorber plates to min-imize channeling eﬀects. Another departure from the traditionalsandwich structure is the LAr-tube design shown in Fig. 28.21(a). A relatively new variant is the use of Cerenkov light in hadron calorimetry. Such a calorimeter is sensitive to e ±’s in the EM showers plus a few relativistic pions. An example is theradiation-hard forward calorimeter in CMS, with iron absorberand quartz ﬁber readout by PMT’s. Ideally, the calorimeter is segmented in φandθ(or η=−ln tan( θ/2)). Fine segmentation, while desirable, is limited by cost, readout complexity, practical geometry, andthe transverse size of the cascades. An example, a wedge of theATLAS central barrel calorimeter, is shown in Fig. 28.21(b). In an inelastic hadronic collision a signiﬁcant fraction f em of the energy is removed from further hadronic interaction by the production of secondary π0’s and η’s, whose decay photons 28. Particle detectors 305 (a) (b) W (Cu) absorber LAr filled tubes Hadrons zrφscintillator tilewaveshifter fiberPMT Hadrons Figure 28.21: (a) ATLAS forward hadronic calorimeter struc- ture (FCal2, 3). Tubes containing LAr are embedded in a mainly tungsten matrix. (b) ATLAS centr al calorimeter wedge; iron with plastic scintillator tile with wavelength-shifting ﬁber readout. generate high-energy electromagnetic (EM) cascades. Charged secondaries ( π±,p,...) deposit energy via ionization and excitation, but also interact with nuclei, producing spallationprotons and neutrons, evaporation neutrons, and recoiling nucleiin highly excited states. The charged collision products producedetectable ionization, as do the showering γ-rays from the prompt de-excitation of highly excited nuclei. The recoilingnuclei generate little or no detectable signal. The neutrons losekinetic energy in elastic collisions over hundreds of ns, graduallythermalize and are captured, with the production of moreγ-rays—usually outside the acceptance gate of the electronics. Between endothermic spallation losses, nuclear recoils, and late neutron capture, a signiﬁcant fraction of the hadronic energy(20%–35%, depending on the absorber and energy of the incidentparticle) is invisible. In contrast to EM showers, hadronic cascade processes are characterized by relatively few high-energy particles beingproduced. The lost energy and the π 0→γγfraction femare highly variable from event to event. Until there is event-by-eventknowledge of both the invisible energy loss and EM deposit (to bediscussed below), the energy resolution of a hadron calorimeterwill remain signiﬁcantly worse than that of an EM calorimeter. It has been shown by a simple induction argument and veriﬁed by experiment that the decrease in the average valueof the hadronic energy fraction ( /angbracketleftf h/angbracketright=1−/angbracketleftfem/angbracketright)a st h e projectile energy Eincreases is fairly well described by the power law [135,136] /angbracketleftfh/angbracketright≈(E/E 0)m−1(forE>E 0), (28.28) up to at least a few hundred GeV. The exponent mdepends logarithmically on the mean multiplicity and the mean fractional loss to π0production in a single interaction. It is in the range 0.80–0.87, but must be obtained experimentally for eachcalorimeter conﬁguration. E 0is roughly the energy for the onset of inelastic collisions. It is 1 GeV or a little less for incidentpions. In a hadron-nucleus collision a large fraction of the incident energy is carried by a “leading particle” with the same quarkcontent as the incident hadron. If the projectile is a charged pion,the leading particle is usually a pion, which can be neutral andhence contributes to the EM sector. This is not true for incidentprotons. The result is an increased mean hadronic fraction forincident protons: in Eq. (28 .29b)E 0≈2.6 GeV [135,137]. The EM energy deposit is usually detected more eﬃciently than the hadronic energy deposit. If the detection eﬃciency for the EM sector is eand that for the hadronic sector is h, then the ratio of the mean response to a pion to that for an electron is π/e=/angbracketleftfem/angbracketright+/angbracketleftfh/angbracketrighth/e=1−(1−h/e)/angbracketleftfh/angbracketright(28.29a)≈1−(1−h/e)(E/E 0)m−1. (28.29b) Ifh/negationslash=ethe hadronic response is not a linear function of energy. Only the product (1 −h/e)E1−m 0can be obtained by measuring π/eas a function of energy. Since 1 −mis small and E0≈1G e V for the usual pion-induced cascades, this fact is usually ignoredandh/eis reported. The discussion above assumes an idealized calorimeter, with the same structure throughout and without leakage. “Real”calorimeters usually have an EM detector in front and acoarse “catcher” in the back. Complete containment is generallyimpractical. By deﬁnition, 0 ≤f em≤1. Its variance changes only slowly with energy, but perforce /angbracketleftfem/angbracketright→1 as the projectile energy increases. An empirical power law σfem=(E/E 1)1−/lscript(where /lscript<1) describes the energy dependence adequately and has the right asymptotic properties. For h/e/negationslash= 1, ﬂuctuations in femsigniﬁcantly contribute to the resolution, in particular contributing a larger fraction of the variance at high energies.Since the f emdistribution has a tail on the high side, the calorimeter response is non-Gaussian with a high-energy tail ifh/e < 1.Noncompensation (h/e/negationslash= 1) thus seriously degrades resolution as well as producing a nonlinear response. It is clearly desirable to compensate the response, i.e.,t o design the calorimeter such that h/e= 1. This is possible only in a sampling calorimeter, where several variables can be chosenor tuned: 1. Decrease the EM sensitivity. Because the EM cross sections increase with Z,* and the absorber usually has higher /angbracketleftZ/angbracketright than does the sensor, the EM energy deposit rate, relative to minimum ionization, is greater than this ratio in the sensor.Lower- Zinactive cladding, such as the steel cladding on ZEUS U plates, preferentially absorbs low-energy γ’s in EM showers and thus also lowers the electronic response. G10signal boards in the DØ calorimeters have the same eﬀect. 2. Increase the hadronic sensitivity. The abundant neutrons have a large n-pscattering cross section, with the production of low-energy scattered protons in hydrogenous samplingmaterials such as butane-ﬁlled proportional counters orplastic scintillator. (When scattering oﬀ a nucleus with massnumber A, a neutron can at most lose 4 /(1 +A) 2of its kinetic energy.) The down side in the scintillator case is thatthe signal from a highly-ionizing proton stub can be reducedbuy as much as 90% by recombination and quenching (Birk’s Law, Eq. (28 .2)). Fabjan and Willis proposed that the additional signal generated in the aftermath of ﬁssion in 238Ua b s o r b e rp l a t e s should compensate nuclear ﬂuctuations [138]. The productionof ﬁssion fragments due to fast ncapture was later observed [139]. However, while a very large amount of energy is released, it ismostly carried by low-velocity ﬁssion fragments which producevery little observable signal. The approach seemed promisingfor awhile. But, for example, the compensation observed withthe ZEUS 238U/scintillator calorimeter was the result of the two mechanisms discussed above. Motivated very much by the work of Brau, Gabriel, Br¨uckmann, and Wigmans [140], several groups built calorimeters which were very nearly compensating. The degree of compensation was sensitive to the acceptance gate width, and so could be somewhat tuned. These included (a) HELIOS with 2.5mm thick scintillator plates sandwiched between 2 mm thick 238U plates (one of several structures); σ/E=0.34/√ Ewas obtained, (b) ZEUS, 2.6 cm thick scintillator plates between 3.3 mm238U plates; σ/E=0.35/√ E, (c) a ZEUS prototype with 10 mm * The asymptotic pair-production cross section scales roughly asZ0.75,a n d|dE/dx |slowly decreases with increasing Z. 306 28. Particle detectors Pb plates and 2.5 mm scintillator sheets; σ/E=0.44/√ E,a n d (d) DØ, where the sandwich cell consists of a 4–6 mm thick238U plate, 2.3 mm LAr, a G-10 signal board, and another 2.3 mmLAr gap. A more versatile approach to compensation is provided by adual-readout calorimeter , in which the signal is sensed by two readout systems with highly contrasting h/e. Although the concept is more than two decades old [141], it has only recentlybeen implemented by the DREAM collaboration [142]. Thetest beam calorimeter consisted of copper tubes, each ﬁlled withscintillator and quartz ﬁbers. If the two signals QandS(quartz and scintillator) are both normalized to electrons, then for each event Eq. (28 .29) takes the form: Q=E[f em+h/e|Q(1−fem)] S=E[fem+h/e|S(1−fem)] (28 .30) These equations are linear in 1 /Eandfem, and are easily solved for estimators of the corrected energy and femfor each event. Both are subject to resolution eﬀects, but eﬀects due toﬂuctuations in f emare eliminated. The solution for the corrected energy is given by [136]: E=RS−Q R−1,w h e r e R=1−h/e|Q 1−h/e|S(28.31) Ris the energy-independent slope of the event locus on a plot ofQvsS. It can be found either from the ﬁtted slope or by measuring π/eas a function of E. The DREAM collaboration expects to build a “triple-readout calorimeter” in which a neutronsignal, proportional to the the missing energy, is measured aswell on an event-by-event basis. It is hoped that such a hadroniccalorimeter can approach the resolution of an electromagneticcalorimeter. The fractional resolution can be represented by σ E=a1(E) √ E⊕/vextendsingle/vextendsingle/vextendsingle/vextendsingle1−h e/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenleftbiggE E1/parenrightbigg1−/lscript (28.32) The coeﬃcient a1is expected to have mild energy dependence for a number of reasons. For example, the sampling variance is (π/e)Erather than E.(E/E 1)1−/lscriptis the parameterization of σfemdiscussed above. At a time when data were of lower quality, ap l o to f( σ/E)2vs 1/Ewas apparently well-described by a straight line (constant a1) with a ﬁnite intercept—the square of the right term in Eq. (28 .32), then called “the constant term.” Modern data show the slight downturn [134]. The average longitudinal distribution rises to a smooth peak about one nuclear interaction length ( λI) into the calorimeter. It then falls somewhat faster than exponentially. Proton-inducedcascades are somewhat shorter and broader than pion-inducedcascades. In either case, the falloﬀ distance increases withenergy. In Fig. 28.22 experimental results for 90% and 95%containment are shown, as are calculations using Bock’sparameterization [143]. A slightly modiﬁed form has been used to ﬁt recent measurements, e.g.to ﬁt proﬁles measured in the ATLAS central barrel wedges [144]. The transverse energy deposit is characterized by a central core dominated by EM cascades, where the neutral mesonparents are themselves produced at a variety of angles.There is a wide “skirt” produced by wide-angle hadronicinteractions. The energy deposited in an annulus dAis adequately described by an exponential core and a Gaussianhalo: dE/dA =(B 1/r)exp(−r/a 1)+(B2/r)exp(−r2/a2) [145].99% 95% Single Hadron Energy (GeV)Depth in Iron (cm) Depth in Iron ( λI) 5 10 50 100 500 1000 50100150200 3456789101112 / Bock param./ CDHS data / CCFR data Figure 28.22: Required calorimeter thickness for 95% and 99% hadronic cascade containment in iron, on thebasis of data from two large neutrino detectors and Bock’sparameterization [143]. 28.10.3. Free electron drift velocities in liquid ionization sensors :Velocities as a function of electric ﬁeld strength are given in Refs. 146–147 and are plotted in Fig. 28.23. Recentprecise measurements of the free electron drift velocity inLAr have been published by W. Walkowiak [148]. The newmeasurements were motivated by the design of the ATLASelectromagnetic calorimeter and by inconsistencies in theprevious literature. Velocities are temperatuer depedent and aresystematically higher than those shown in Fig. 28.23. Field Strength (kV cm−1)Drift Velocity ( µm/ns)TMS LAr+CH4(0.5%) LAr2,2,4,4 TMP 02468 1 0 1 2 1 4 1 6 0 1 2 3 4 5 6 7 8 910 Figure 28.23: Electron drift velocity as a function of ﬁeld strength for commonly used liquids. 28. Particle detectors 307 28.11. Superconducting magnets for collider detectors Revised September 2005 by A. Yamamoto (KEK); revised October 2001 by R.D. Kephart (FNAL) 28.11.1. Solenoid Magnets :In all cases SI unit are assumed, so that the magnetic ﬁeld, B, is in Tesla, the stored energy, E,i s in joules, the dimensions are in meters, and µ0=4π×10−7. Table 28.10: Progress of superconducting magnets for particle physics detectors. Experiment Laboratory BRadius Length Energy X/X 0E/M [T] [m] [m] [MJ] [kJ/kg] TOPAZ* KEK 1.2 1.45 5.4 20 0.70 4.3 CDF Tsukuba/Fermi 1.5 1.5 5.07 30 0.84 5.4VENUS* KEK 0.75 1.75 5.64 12 0.52 2.8AMY* KEK 3 1.29 3 40 ‡ CLEO-II Cornell 1.5 1.55 3.8 25 2.5 3.7ALEPH* Saclay/CERN 1.5 2.75 7.0 130 2.0 5.5DELPHI* RAL/CERN 1.2 2.8 7.4 109 1.7 4.2ZEUS* INFN/DESY 1.8 1.5 2.85 11 0.9 5.5H1* RAL/DESY 1.2 2.8 5.75 120 1.8 4.8BaBar INFN/SLAC 1.5 1.5 3.46 27 ‡ 3.6 D0 Fermi 2.0 0.6 2.73 5.6 0.9 3.7BELLE KEK 1.5 1.8 4 42 ‡ 5.3 BES-III †IHEP 1.0 1.475 3.5 9.5 ‡ 2.6 ATLAS-CS†ATLAS/CERN 2.0 1.25 5.3 38 0.66 7.0 ATLAS-BT†ATLAS/CERN 1 4.7–9.75 26 1080 (Toroid) ATLAS-ET†ATLAS/CERN 1 0.825–5.35 5 2 ×250 (Toroid) CMS†CMS/CERN 4 6 12.5 2600 ‡ 12 ∗No longer in service †Detector under construction ‡EM calorimeter is inside solenoid, so small X/X 0is not a goal The magnetic ﬁeld ( B) in an ideal solenoid with a ﬂux return iron yoke, in which the magnetic ﬁeld is <2T ,i sg i v e nb y B=µ0nI (28.33) where nis the number of turns/meter and Iis the current. In an air-core solenoid, the central ﬁeld is given by B(0,0) =µ0nIL √ L2+4R2, (28.34) where Lis the coil length and Ris the coil radius. In most cases, momentum analysis is made by measuring the circular trajectory of the passing particles according to p=mvγ=qr B,w h e r e pis the momentum, mthe mass, qthe charge, rthe bending radius. The sagitta, s, of the trajectory is given by s=qB/lscript2/8p, (28.35) where /lscriptis the path length in the magnetic ﬁeld. In a practical momentum measurement in colliding beam detectors, it is moreeﬀective to increase the magnetic volume than the ﬁeld strength,since dp/p∝p/B /lscript 2, (28.36) where /lscriptcorresponds to the solenoid coil radius R. The energy stored in the magnetic ﬁeld of any magnet is calculated by integrating B2over all space: E=1 2µ0/integraldisplay B2dV (28.37)If the coil thin, (which is the case if it is to superconducting coil), then E≈(B2/2µ0)πR2L. (28.38) For a detector in which the calorimetry is outside the aperture of the solenoid, the coil must be thin in terms of radiationand absorption lengths. This usually means that the coil issuperconducting and that the vacuum vessel encasing it is of minimum real thickness and fabricated of a material with long radiation length. There are two major contributors to the thickness of a thin solenoid: 1) The conductor consisting of the current-carrying superconducting material (usually NbTi/Cu) and the quenchprotecting stabilizer (usually aluminum) are wound on theinside of a structural support cylinder (usually aluminumalso). The coil thickness scales as B 2R,s ot h et h i c k n e s si n radiation lengths ( X0)i s tcoil/X0=(R/σ hX0)(B2/2µ0), (28.39) where tcoilis the physical thickness of the coil, X0the average radiation length of the coil/stabilizer material, andσ his the hoop stress in the coil [151]. B2/2µ0is the magnetic pressure. In large detector solenoids, the aluminumstabilizer and support cylinders dominate the thickness; thesuperconductor (NbTI/Cu) contributes a smaller fraction.The coil package including the cryostat typically contributesabout 2/3 of the total thickness in radiation lengths. 2) Another contribution to the material comes from the outer cylindrical shell of the vacuum vessel. Since this shell is susceptible to buckling collapse, its thickness is determined by the diameter, length and the modulus of the materialof which it is fabricated. The outer vacuum shell representsabout 1/3 of the total thickness in radiation length. 308 28. Particle detectors 28.11.2. Properties of collider detector magnets : The physical dimensions, central ﬁeld stored energy and thickness in radiation lengths normal to the beam line of thesuperconducting solenoids asso ciated with the major collider are given in Table 28.10 [150]. Fig. 28.24 shows thickness inradiation lengths as a function of B 2Rin various collider detector solenoids. 00.511.522.53 012345678Thickness in radiation lengths B2R [T2m]ZEUS VENUS BESS, WASAALEPH H1 DELPHI TOPAZCDFD0CLEO-II SSC-SDC prototype ATLAS-CSCELLOPEP4- TPC Figure 28.24: Magnet wall thickness in radiation length as a function of B2Rfor various detector solenoids. Gray entries are for magnets not listed in Table 28.10. Opencircles are for magnets not designed to be “thin.” TheSSC-SDC prototype provided important R&D for LHCmagnets. The ratio of stored energy to cold mass ( E/M) is a useful performance measure. It can also be expressed as the ratio of thestress, σ h, to twice the equivalent density, ρ, in the coil [151]: E M=/integraltext (B2/2µ0)dV ρVcoil≈σh 2ρ(28.40) TheE/M ratio in the coil is approximately equivalent to H,* the enthalpy of the coil, and it determines the average coil temperature rise after energy absorption in a quench: E/M =H(T2)−H(T1)≈H(T2)( 2 8 .41) where T2is the average coil temperature after the full energy absorption in a quench, and T1is the initial temperature. E/M ratios of 5, 10, and 20 kJ/kg correspond to ∼65,∼80, and∼100 K, respectively. The E/M ratios of various detector magnets are shown in Fig. 28.25 as a function of total storedenergy. One would like the cold mass to be as small as possibleto minimize the thickness, but temperature rise during a quenchmust also be minimized. An E/M ratio as large as 12 kJ/kg is designed into the CMS solenoid, with the possibility that abouthalf of the stored energy can go to an external dump resistor.Thus the coil temperature can be kept below 80 K if the energyextraction system work well. The limit is set by the maximumtemperature that the coil design can tolerate during a quench.This maximum local temperature should be <130 K (50 K + 80 K), so that thermal expansion eﬀects in the coil are manageable. * The enthalpy, or heat content, is called Hin the thermodynamics literature. It is not to be confused with themagnetic ﬁeld intensity B/µ.051015 1 10 100 1000 104E/M [kJ/kg] Stored Energy [MJ]D0ZEUS VENUSBABARCDF BELLEDELPHIALEPH H1CMS BES-IIITOPAZ CLEO-IIATLAS-CSSSC-SDC Prototype Figure 28.25: Ratio of stored energy to cold mass for thin detector solenoids. Open circles indicate magnets underconstruction. 28.11.3. Toroidal magnets : Toroidal coils uniquely provide a closed magnetic ﬁeld without the necessity of an iron ﬂux-return yoke. Because no ﬁeld existsat the collision point and along the beam line, there is, inprinciple, no eﬀect on the beam. On the other hand, the ﬁeldproﬁle generally has 1 /rdependence. The particle momentum may be determined by measurements of the deﬂection anglecombined with the sagitta. The deﬂection (bending) power BL is BL≈/integraldisplay R0 RiBiRidR Rsinθ=BiRi sinθln(R0/Ri), (28.42) where Riis the inner coil radius, R0is the outer coil radius, and θis the angle between the particle trajectory and the beam line axis . The momentum resolution given by the deﬂection may beexpressed as ∆p p∝p BL≈psinθ BiRiln(R0/Ri). (28.43) The momentum resolution is better in the forward/backward (smaller θ) direction. The geometry has been found to be optimal when R0/Ri≈3–4. In practical designs, the coil is divided into 6–12 lumped coils in order to have reasonable acceptance and accessibility. This causes the coil design to bemuch more complex. The mechanical structure needs to sustainthe decentering force between adjacent coils, and the peak ﬁeldin the coil is 3–5 times higher than the useful magnetic ﬁeld forthe momentum analysis [149]. 28.12. Measurement of particle momenta in a uniform magnetic ﬁeld [152,153] The trajectory of a particle with momentum p(in GeV/ c)a n d charge zein a constant magnetic ﬁeld−→Bis a helix, with radius of curvature Rand pitch angle λ. The radius of curvature and momentum component perpendicular to−→Bare related by pcosλ=0.3zBR, (28.44) where Bis in tesla and Ris in meters. The distribution of measurements of the curvature k≡1/Ris approximately Gaussian. The curvature error for a large numberof uniformly spaced measurements on the trajectory of a chargedparticle in a uniform magnetic ﬁeld can be approximated by (δk) 2=(δkres)2+(δkms)2, (28.45) where δk= curvature error δkres= curvature error due to ﬁnite measurement resolution δkms= curvature error due to multiple scattering. 28. Particle detectors 309 If many ( ≥10) uniformly spaced position measurements are made along a trajectory in a uniform medium, δkres=/epsilon1 L/prime2/radicalbigg 720 N+4, (28.46) where N= number of points measured along track L/prime= the projected length of the track onto the bending plane /epsilon1= measurement error for each point, perpendicular to the trajectory. If a vertex constraint is applied at the origin of the track, the coeﬃcient under the radical becomes 320. For arbitrary spacing of coordinates simeasured along the projected trajectory and with variable measurement errors /epsilon1ithe curvature error δkresis calculated from: (δkres)2=4 wVss VssVs2s2−(Vss2)2, (28.47) where Vare covariances deﬁned as Vsmsn=/angbracketleftsmsn/angbracketright−/angbracketleftsm/angbracketright/angbracketleftsn/angbracketright with/angbracketleftsm/angbracketright=w−1/summationtext(sim//epsilon1i2)a n d w=/summationtext/epsilon1i−2. The contribution due to multiple Coulomb scattering is approximately δkms≈(0.016)(GeV /c)z Lpβcos2λ/radicalbigg L X0, (28.48) where p=m o m e n t u m( G e V / c) z= charge of incident particle in units of e L= the total track length X0= radiation length of the scattering medium (in units of length; the X0deﬁned elsewhere must be multiplied by density) β= the kinematic variable v/c. More accurate approximations for multiple scattering may be found in the section on Passage of Particles Through Matter(Sec. 27 of this Review ). 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Akchurin, et al., Nucl. Instrum. Methods A408 , 380 (1998). 138. C.W. Fabjan et al.,N u c l .I n s t r u m .M e t h o d s 141,6 1 (1977). 139. C. Leroy, J. Sirois, and R. Wigmans, Nucl. Instrum. Methods A252 , 4 (1986). 140. J.E. Brau and T.A. Gabriel, Nucl. Instrum. Methods A238 , 489 (1985); H. Br¨uckmann and H. Kowalski, ZEUS Int. Note 86/026 DESY, Hamburg (1986); R. Wigmans, Nucl. Instrum. Methods A259 , 389 (1987); R. Wigmans, Nucl. Instrum. Methods A265 , 273 (1988). 141. P. Mockett, “A review of the physics and technology of high-energy calorimeter devices,”Proc. 11th SLAC Summer Inst. Part. Phy., July 1983, SLAC Report No. 267 (July 1983), p. 42,www.slac.stanford.edu/pubs/confproc/ssi83/ssi83-008.html . 142. R. Wigmans, “Quartz Fibers and the Prospects for Hadron Calorimetry at the 1% Resolution Level,” Proc. 7th Inter. Conf. on Calorimetry in High Energy Physics, Tucscon, AZ, Nov. 9–14, 1997, eds. E. Cheu, T. Embry, J. Rutherford,R. 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Scr. 23, 459 (1980). 150. A. Yamamoto, Nucl. Instr. Meth. A494 , 255 (2003). 151. A. Yamamoto, Nucl. Instr. Meth. A453 , 445 (2000). 152. R.L. Gluckstern, Nucl. Instrum. Methods 24, 381 (1963). 153. V. Karim¨ aki, Nucl. Instrum. Methods A410 , 284 (1998). 312 29. Radioactivity and radiation protection 29. RADIOACTIVITY AND RADIATION PROTECTION Revised Sept. 2007 by S. Roesler (CERN) and J.C. Liu (SLAC). 29.1. Deﬁnitions The International Commission on Radiation Units and Measure- ments (ICRU) recommends the use of SI units. Therefore we list SI units ﬁrst, followed by cgs (or other common) units in parentheses, where they diﬀer. •Activity (unit: Becquerel): 1 Bq = 1 disintegration per second (= 27 pCi). •Absorbed dose (unit: Gray): The absorbed dose is the energy imparted by ionizing radiation i n a volume element of a speciﬁed material divided by the mass of this volume element. 1G y=1J / k g( =1 04erg/g = 100 rad) =6.24×1012MeV/kg deposited energy. •Kerma (unit: Gray): Kerma is the sum of the initial kinetic energies of all charged particles liberated by indirectly ionizing particles in a volume element of the speciﬁed material divided by the mass of thisvolume element. •Exposure (unit: C/kg of air [= 3880 Roentgen †]): The exposure is a measure of photon ﬂuence at a certain point in space integrated over time, in terms of ion charge o f either sign produced by secondary electrons in a small volume of air about the point. Implicit in thedeﬁnition is the assumption that the small test volume is embedded in a suﬃciently large uniformly irradiated volume that the number of secondary electrons entering the v olume equals the number leaving (so-called charged particle equilibrium). •Equivalent dose (unit: Sievert [= 100 rem (roentgen equivalent in man)]): The equivalent dose H Tin an organ or tissue Tis equal to the sum of the absorbed doses DT,Rin the organ or tissue caused by diﬀerent radiation types Rweighted with so-called radiation weighting factors wR: HT=/summationdisplay RwR×DT,R. (29.1) It expresses long-term risks (primarily cancer and leukemia) from low-level chronic exposure. The values for wRrecommended recently by ICRP [1] are given in the following table: Table 29.1: Radiation weighting factors, wR. Radiation type wR Photons 1 Electrons and muons 1Neutrons, E n<1M e V 2 .5+1 8 .2×exp[−(lnEn)2/6] 1M e V ≤En≤50 MeV 5 .0+1 7 .0×exp[−(ln(2En))2/6] En>50 MeV 2 .5+3.25×exp[−(ln(0.04En))2/6] Protons and charged pions 2Alpha particles, ﬁssionfragments, heavy ions 20 •Eﬀective dose (unit: Sievert): The sum of the equivalent doses, weighted by the tissue weighting factors wT(/summationtext TwT= 1) of several organs and tissues Tof the body that are considered to be most sensitive [2], is called “eﬀective dose” E: E=/summationdisplay TwT×HT. (29.2) †This unit is somewhat historical, but appears on some measuring instruments. One R is the amount of radiation required to liberate positive and negative charges of one electrostatic unit of charge in 1 cm3of air at standard temperature and pressure (STP)29.2. Radiation levels [3] •Natural annual background , all sources: Most world areas, whole-body equivalent dose rate ≈(0.4–4) mSv (40–400 mrem). Can r a n g eu pt o5 0m S v( 5r e m )i n certain areas. U.S. average ≈3.6m S v , including ≈2m S v( ≈200 mrem) from inhaled natural radioactivity, mostly radon and radon daughters. (Average is for a typical house and varies by more than an order of magnitude. It can be more than two orders of magnitude higher in poorly ventilated mines. 0.1–0.2 mSv inopen areas.) •Cosmic ray background (sea level, mostly muons): ∼1m i n −1cm−2sr−1. For more accurate estimates and details, see the Cosmic Rays section (Sec. 24 of this Review ). •Fluence (per cm2) to deposit one Gy, assuming uniform irradiation: ≈(charged particles )6 . 2 4 ×109/(dE/dx ), where dE/dx (MeV g−1cm2), the energy loss per unit length, may be ob- tained from Figs. 27.3 and 27.4 in Sec. 27 of this Review ,a n d pdg.lbl.gov/AtomicNuclearProperties . ≈3.5×109cm−2minimum-ionizing singly-charged particles in carbon. ≈(photons )6 . 2 4×109/[Ef//lscript], for photons of energy E(MeV), attenuation length /lscript(g cm−2), and fraction f/lessorsimilar1 expressing the fraction of the photon’s energy deposited in a small volume of thickness /lessmuch/lscriptbut large enough to contain the secondary electrons. ≈2×1011photons cm−2for 1 MeV photons on carbon ( f≈1/2). •Recommended limits of eﬀective dose to radiation workers (whole-body dose):∗ EU/Switzerland: 20 mSv yr−1 U.S.: 50 mSv yr−1(5 rem yr−1)† •Lethal dose : The whole-body dose from penetrating ionizing radiation resulting in 50% mortality in 30 days (assuming no medical treatment) is 2.5–4.5 Gy (250–450 rad), as measured internally on body longitudinal center line. Surface dose varies due to variable bodyattenuation and may be a strong function of energy. •Cancer induction by low LET radiation : The cancer induction probability is about 5% per Sv on average for the entire population [2]. 29.3. Prompt neutrons at accelerators Neutrons dominate the particle environment outside thick shielding (e.g.,>1 m of concrete) for high energy ( >a few hundred MeV) electron and hadr on accelerators. 29.3.1. Electron beams : At electron accelerat ors, neutrons are generated via photonuclear reactions from bremsstrahlung photons. Neutron yields from semi-inﬁnite targets per unit electron beam power are plotted in Fig. 29.1 as a function of electron beam energy [4]. Inthe photon energy range 10–30 MeV, neutron production results from the giant photonuclear resonance mechanism. Neutrons are produced roughly isotropically (within a factor of 2) and with a Maxwellian energy distribution described as: dN dEn=En T2e−En/T, (29.3) where Tis the nuclear temperature chara cteristic of the target nucleus, generally in the range of T=0.5–1.0 MeV. For higher energy photons, the quasi-deuteron and photo-pion production mechanisms become important. 29.3.2. Proton beams : At proton accelerators, neutron yields emitted per incident proton by diﬀerent target materials are roughly independent [5] of proton energy between 20 MeV and 1 GeV, and are given by the ratio C:Al:Cu-Fe:Sn:Ta-Pb = 0 .3:0.6:1.0:1.5:1.7. Above 1 GeV, the neutron yield [6] is proportional to Em,w h e r e 0.80≤m≤0.85. A typical neutron spectrum [7] outside a prot on accelerator concrete shield is shown in Fig. 29.2. The shape of these spectra are generally characterized as having a low-energy evaporation peak around 1 −2 MeV, and a high-energy spallation shoulder at around 70−80 MeV. 29. Radioactivity and radiation protection 313 40 60 40 10 0× 1012 0123 AgCuFe Electron Energy E0 (MeV)Au Au Pb AlTa WUBa NiCCu Fe Ni CAlBa AgPbWU TaY (neutrons s−1 kW−1) Figure 29.1: Neutron yields from semi-inﬁnite targets, per kW of electron beam power, as a func tion of electron beam energy, disregarding target self-shielding. 10−210−110010110210310410510610710810910−710−610−510−410−3 concrete iron Neutron energy [eV] E × dφ/dE [cm−2 per interaction] Figure 29.2: Calculated neutron spectrum from 205 GeV/ c hadrons (2/3 protons and 1/3 π+) on a thick copper target [7]. Spectra are evaluated at 90◦to beam and through 80 cm of normal density concrete or 40 cm of iron. The neutron-attenuation length, is shown in Fig. 29.3 for concrete and mono-energetic broad-beam conditions. Letaw’s [8] formula for the energy-dependence of the inelastic proton cross-section for E<2G e Vi s : σ(E)=σasympt/bracketleftBig 1−0.62e−E/200sin(10 .9E−0.28)/bracketrightBig , (29.4) and for E>2G e V : σasympt =4 5A0.7[1 + 0 .016 sin(5 .3−2.63 lnA)], (29.5) where σis in mb, Eis the proton energy in MeV and Ais the mass number. Attenuation length (g cm−2) Neutron Energy (MeV)Concrete ρ = 2.4 g cm−3High energy limit 1 2 5 10 20 50 100 200 500 100 0 0 25 50 75100125150 Figure 29.3: The variation of the attenuation length for mono-energetic neutrons in concrete as a function of neutronenergy [5]. 29.4. Dose conversion factors 1 10−410410−610−810−100.01 100 Energy (GeV)104 103 100 10 1Effective Dose Conversion Factor (pSv cm 2) Protons Photons NeutronsMuonsπ+ Figure 29.4: Fluence to eﬀective dose conversion factors for anterior-posterior irradiation and various particles [9]. Conversion coeﬃcients from ﬂuence to eﬀective dose are given for anterior-posterior irradiation and various particles in Fig. 29.4 [9].These factors can be used for converting particle ﬂuence to dose for personnel protection purposes. For example, the eﬀective dose from an anterior-posterior irradiation in a ﬁeld of 1-MeV neutrons with aﬂuence of 1 neutron / cm 2is about 290 pSv. 29.5. Accelerator-induced activity The dose rate at 1 m due to spallation-induced activity by high energy hadrons in a 1 g medium atomic weight target can be estimated [10] from the following expression: D=D0Φln[(T+t)/t], (29.6) where Tis the irradiation time, tis the decay time since irradiation, Φis the ﬂux of irradiating hadrons (hadrons cm−2s−1), and D0has a value of 5 .2×10−17[(Sv hr−1)/(hadron cm−2s−1)]. This relation is essentially independent of hadron energy above 200 MeV. Dose due to accelerator-produced induced activity can also be estimated with the use of “ ωfactors” [5]. These factors give the dose rate per unit star density (inelastic reaction for E>50 MeV) after a 30-day irradiation and 1-day decay. The ωfactor for steel or iron is /similarequal3×10−12(Sv cm3/star). This does not include possible contributions from thermal-neutron activation. Induced activity 314 29. Radioactivity and radiation protection in concrete can vary widely depe nding on concrete composition, particularly with the concentration of trace quantities such as sodium. Additional information can be found in Barbier [11]. 29.6. Photon sources The dose rate in air from a gamma point source of CCuries emitting one photon of energy 0 .07<E< 4 MeV per disintegration at a distance of 30 cm is about 6 CE(rem/hr), or 60 CE(mSv/hr), ±20%. In general, the dependence of the dose rate from a point source on the distance rfollows a 1 /r2behaviour D(r)=D(r0) (r/r0)2. (29.7) The dose rate in air from a semi-inﬁnite uniform photon source of speciﬁc activity C(µCi/g) and gamma energy E(MeV) is about 1.07CE(rem/hr), or 10 .7CE(mSv/hr). Footnotes: ∗The ICRP recommendation [2] is 20 mSv yr−1averaged over 5 years, with the dose in any one year ≤50 mSv. †Many laboratories in the U.S. and elsewhere set lower limits.References: 1.Recommendation of the International Commission on Radiological Protection, (2007), (in press). 2. ICRP Publication 60, 1990 Recommendation of the International Commission on Radiological Protection , Pergamon Press (1991). 3. See E. Pochin, Nuclear Radiation: Risks and Beneﬁts , Clarendon Press, Oxford, 1983. 4. W.P. Swanson, Radiological Safety Aspects of the operation of Electron Linear Accelerators, IAEA Technical Reports Series No. 188 (1979). 5. R.H. Thomas and G.R. Stevenson, Radiological Safety Aspects of the Operation of Proton Accelerators, IAEA Technical Report Series No. 283 (1988). 6. T.A. Gabriel et al.,N u c l .I n s t r u m .M e t h o d s A338 , 336 (1994). 7. C. Birattari et al.,N u c l .I n s t r u m .M e t h o d s A338 , 534 (1994). 8. J.R. Letaw, R. Silberberg, and C.H. Tsao, Astrophysical Journal Supplement Series, 51, 271 (1983); For improvements to this formula see Shen Qing-bang, “Sys- tematics of intermediate energy proton nonelastic and neutron total cross section, ” International Nuclear Data Committee INDC(CPR)-020 (July 1991). 9. M. Pelliccioni, “Overview of ﬂuence-to-eﬀective dose and ﬂuence- to-ambient dose equivalent co nversion coeﬃcients for high energy radiation calculated usi ng the FLUKA code,” Radiation Protection D osimetry 88, 279 (2000). 10. A.H. Sullivan A Guide To Radiation and Radioactivity Levels Near High Energy Particle Accelerators, Nuclear Technology Publishing, Ashford, Kent, England (1992). 11. M. Barbier, Induced Activity, North-Holland, Amsterdam (1969). 30. Commonly used radioactive sources 315 30. COMMONLY USED RADIOACTIVE SOURCES Table 30.1. Revised November 1993 by E. Browne (LBNL). Particle Photon Type of Energy Emission Energy Emission Nuclide Half-life decay (MeV) prob. (MeV) prob. 22 11Na 2.603 y β+, EC 0.545 90% 0.511 Annih. 1.275 100% 54 25Mn 0.855 y EC 0.835 100% Cr K x rays 26% 55 26Fe 2.73 y EC Mn K x rays: 0.00590 24.4%0.00649 2.86% 57 27Co 0.744 y EC 0.014 9% 0.122 86% 0.136 11%Fe K x rays 58% 60 27Co 5.271 y β−0.316 100% 1.173 100% 1.333 100% 68 32Ge 0.742 y EC Ga K x rays 44% ----------------------------------------------------- →68 31Ga β+, EC 1.899 90% 0.511 Annih. 1.077 3% 90 38Sr 28.5 y β−0.546 100% ----------------------------------------------------- →90 39Y β−2.283 100% 106 44Ru 1.020 y β−0.039 100% ----------------------------------------------------- →106 45Rh β−3.541 79% 0.512 21% 0.622 10% 109 48Cd 1.267 y EC 0.063 e−41% 0.088 3.6% 0.084 e−45% Ag K x rays 100% 0.087 e−9% 113 50Sn 0.315 y EC 0.364 e−29% 0.392 65% 0.388 e−6% In K x rays 97% 137 55Cs 30.2 y β−0.514 94% 0.662 85% 1.176 6% 133 56Ba 10.54 y EC 0.045 e−50% 0.081 34% 0.075 e−6% 0.356 62% Cs K x rays 121% 207 83Bi 31.8 y EC 0.481 e−2% 0.569 98% 0.975 e−7% 1.063 75% 1.047 e−2% 1.770 7% Pb K x rays 78% 228 90Th 1.912 y 6 α: 5.341 to 8.785 0.239 44% 3β−: 0.334 to 2.246 0.583 31% 2.614 36% (→224 88Ra→220 86Rn →216 84Po→212 82Pb→212 83Bi→212 84Po) 241 95Am 432.7 y α 5.443 13% 0.060 36% 5.486 85% Np L x rays 38% 241 95Am/Be 432.2 y 6 ×10−5neutrons (4–8 MeV) and 4×10−5γ’s (4.43 MeV) per Am decay 244 96Cm 18.11 y α 5.763 24% Pu L x rays ∼9% 5.805 76% 252 98Cf 2.645 y α(97%) 6.076 15% 6.118 82% Fission (3.1%) ≈20γ’s/ﬁssion; 80% <1M e V ≈4 neutrons/ﬁssion; /angbracketleftEn/angbracketright=2.14 MeV “Emission probability” is the probability per decay of a given emission; because of cascades these may total more than 100%. Only principal emissions are listed. EC means electron capture, and e−means monoenergetic internal conversio n (Auger) electron. The intensity of 0.511 MeV e+e−annihilation photons depends upon the number of stopped positrons. Endpoint β±energies are listed. In some cases when energies are closely spaced, the γ-ray values are approximate weighted averages. Radiation from short-lived daughter isotopes is included where relevant. Half-lives, energies, and intensities are from E. Browne and R.B. Firestone, Table of Radioactive Isotopes (John Wiley & Sons, New York, 1986), recent Nuclear Data Sheets ,a n d X-ray and Gamma-ray Standards for Detector Calibration , IAEA-TECDOC-619 (1991). Neutron data are from Neutron Sources for Basic Physics and Applications (Pergamon Press, 1983). 316 31. Probability 31. PROBABILITY Revised September 2007 by G. Cowan (RHUL). 31.1. General [1–8] An abstract deﬁnition of probability can be given by considering as e t S, called the sample spa ce, and possible subsets A ,B,... ,t h e interpretation of which is left open. The probability Pis a real-valued function deﬁned by the following axioms due to Kolmogorov [9]: 1. For every subset AinS,P(A)≥0; 2. For disjoint subsets ( i.e.,A∩B=∅),P(A∪B)=P(A)+P(B); 3.P(S)=1 . In addition, one deﬁnes the conditional probability P(A|B)( r e a d Pof Agiven B)a s P(A|B)=P(A∩B) P(B). (31.1) From this deﬁnition and using the fact that A∩BandB∩Aare the same, one obtains Bayes’ theorem , P(A|B)=P(B|A)P(A) P(B). (31.2) From the three axioms of probability and the deﬁnition of conditional probability, one obtains the law of total probability , P(B)=/summationdisplay iP(B|Ai)P(Ai), (31.3) for any subset Band for disjoint Aiwith∪iAi=S.T h i sc a nb e combined with Bayes’ theorem (Eq. (31 .2)) to give P(A|B)=P(B|A)P(A) /summationtext i(B|Ai)P(Ai), (31.4) where the subset Acould, for example, be one of the Ai. The most commonly used interpretation of the subsets of the sample space are outcomes of a repeatable experiment. The probability P(A) is assigned a value equal to the lim iting frequency of occurrence of A. This interpretation forms the basis of frequentist statistics . The subsets of the sample space can also be interpreted as hypotheses ,i.e., statements that are either true or false, such as ‘The mass of the Wboson lies between 80.3 and 80.5 GeV.’ In the frequency interpretation, such statements are either always or never true, i.e., the corresponding probabilities would be 0 or 1. Using subjective probability , however, P(A) is interpreted as the degree of belief that the hypothesis Ais true. Subjective probability is used in Bayesian (as opposed to frequentist) statis tics. Bayes’ theorem can be written P(theory |data)∝P(data|theory) P(theory) , (31.5) where ‘theory’ represents some hypothesis and ‘data’ is the outcome of the experiment. Here P(theory) is the priorprobability for the theory, which reﬂects the experimenter’s degree of belief before carrying out the measurement, and P(data|theory) is the probability to have gotten the data actually obtained, given the theory, which is also called thelikelihood . Bayesian statistics provides no fundamental rule for obtaining the prior probability; this is necessarily subjective and may depend on previous measurements, theoretical prejudices, etc.Once this has been speciﬁed, however, Eq. (31 .5) tells how the probability for the theory must be modiﬁed in the light of the new data to give the posterior probability, P(theory |data). As Eq. (31 .5) is stated as a proportionality, the probability must be normalized by summing (orintegrating) over all possible hypotheses.31.2. Random variables Arandom variable is a numerical characteristic assigned to an element of the sample space. In th e frequency interpretation of probability, it corresponds to an outcome of a repeatable experiment. Letxbe a possible outcome of an observation. If xcan take on any value from a continuous range, we write f(x;θ)dxas the probability that the measurement’s outcome lies between xandx+dx.T h e function f(x;θ) is called the probability density function (p.d.f.), which may depend on one or more parameters θ.I fxcan take on only discrete values ( e.g., the non-negative integers), then f(x;θ)i si t s e l fa probability. The p.d.f. is always normalized to unit area (unit sum, if discrete). Both xandθmay have multiple components and are then often written as vectors. If θis unknown, we may wish to estimate its value from a given set of measurements of x; this is a central topic of statistics (see Sec. 32). Thecumulative distribution function F(a) is the probability that x≤a: F(a)=/integraldisplaya −∞f(x)dx . (31.6) Here and below, if xis discrete-valued, the integral is replaced by a sum. The endpoint ais expressly included in the integral or sum. Then 0≤F(x)≤1,F(x) is nondecreasing, and P(a<x ≤b)=F(b)−F(a). Ifxis discrete, F(x) is ﬂat except at allowed values of x, where it has discontinuous jumps equal to f(x). Any function of random variables is itself a random variable, with (in general) a diﬀerent p.d.f. The expectation value of any function u(x)i s E[u(x)] =/integraldisplay∞ −∞u(x)f(x)dx , (31.7) assuming the integral is ﬁnite. For u(x)a n d v(x), any two functions of x,E[u+v]=E[u]+E[v]. For candkconstants, E[cu+k]=cE[u]+k. Thenthmoment of a random variable is αn≡E[xn]=/integraldisplay∞ −∞xnf(x)dx , (31.8a) and the nthcentral moment of x(or moment about the mean, α1)i s mn≡E[(x−α1)n]=/integraldisplay∞ −∞(x−α1)nf(x)dx . (31.8b) The most commonly used moments are the mean µand variance σ2: µ≡α1, (31.9a) σ2≡V[x]≡m2=α2−µ2. (31.9b) The mean is the location of the “center of mass” of the p.d.f., and the variance is a measure of the square of its width. Note thatV[cx+k]=c 2V[x]. It is often convenient to use the standard deviation ofx,σ, deﬁned as the square root of the variance. Any odd moment about the mean is a measure of the skewness of the p.d.f. The simplest of these is the dimensionless coeﬃcient of skewness γ1=m3/σ3. The fourth central moment m4provides a convenient measure of the tails of a distribution. For the Gaussian distribution (see Sec. 31.4), one has m4=3σ4.T h e kurtosis is deﬁned as γ2=m4/σ4−3,i.e., it is zero for a Gaussian, positive for a leptokurtic distribution with longer tails, and negative for a platykurtic distribution with tails that die oﬀ more quickly than those of a Gaussian. 31. Probability 317 Besides the mean, another useful indicator of the “middle” of the probability distribution is the median ,xmed, deﬁned by F(xmed)=1/2,i.e., half the probability lies above and half lies below xmed. (More rigorously, xmedis a median if P(x≥xmed)≥1/2a n d P(x≤xmed)≥1/2. If only one value exists, it is called ‘the median.’) Letxandybe two random variables with a jointp.d.f. f(x, y). Themarginal p.d.f. of x(the distribution of xwithyunobserved) is f1(x)=/integraldisplay∞ −∞f(x, y)dy , (31.10) and similarly for the marginal p.d.f. f2(y). The conditional p.d.f. of y given ﬁxed x(with f1(x)/negationslash= 0) is deﬁned by f3(y|x)=f(x, y)/f1(x), and similarly f4(x|y)=f(x, y)/f2(y). From these, we immediately obtain Bayes’ theorem (see Eqs. (31.2) and (31.4)), f4(x|y)=f3(y|x)f1(x) f2(y)=f3(y|x)f1(x) /integraltext f3(y|x/prime)f1(x/prime)dx/prime. (31.11) The mean of xis µx=/integraldisplay∞ −∞/integraldisplay∞ −∞xf(x, y)dxdy =/integraldisplay∞ −∞xf1(x)dx , (31.12) and similarly for y.T h e covariance ofxandyis cov[x, y]=E[(x−µx)(y−µy)] =E[xy]−µxµy. (31.13) A dimensionless measure of the covariance of xandyis given by the correlation coeﬃcient , ρxy=c o v [ x, y]/σxσy, (31.14) where σxandσyare the standard deviations of xandy.I tc a nb e shown that −1≤ρxy≤1. Two random variables xandyareindependent if and only if f(x, y)=f1(x)f2(y). (31.15) Ifxandyare independent, then ρxy= 0; the converse is not necessarily true. If xandyare independent, E[u(x)v(y)] =E[u(x)]E[v(y)], and V[x+y]=V[x]+V[y]; otherwise, V[x+y]=V[x]+V[y]+2 c o v [ x, y], andE[uv] does not necessarily factorize. Consider a set of ncontinuous random variables x=(x1,...,x n) with joint p.d.f. f(x), and a set of nnew variables y=(y1,...,y n), related to xby means of a function y(x)t h a ti so n e - t o - o n e , i.e.,t h e inverse x(y) exists. The joint p.d.f. for yis given by g(y)=f(x(y))|J|, (31.16) where |J|is the absolute value of the determinant of the square matrix Jij=∂xi/∂yj(the Jacobian determinant). If the transformation from xtoyis not one-to-one, the x-space must be broken in to regions where the function y(x) can be inverted, and the contributions to g(y) from each region summed. Given a set of functions y=(y1,...,y m)w i t h m<n ,o n ec a n construct n−madditional independent functions, apply the procedure above, then integrate the resulting g(y) over the unwanted yito ﬁnd the marginal distribution of those of interest. To change variables for discrete random variables simply substitute; no Jacobian is necessary because now fis a probability rather than a probability density. If fdepends on a set of parameters θ, a change to a diﬀerent parameter set η(θ) is made by simple substitution; no Jacobian is used.31.3. Characteristic functions The characteristic function φ(u) associated with the p.d.f. f(x)i s essentially its Fourier transform, or the expectation value of eiux: φ(u)=E/bracketleftBig eiux/bracketrightBig =/integraldisplay∞ −∞eiuxf(x)dx . (31.17) Once φ(u) is speciﬁed, the p.d.f. f(x) is uniquely determined and vice versa; knowing one is equivalent to the other. Characteristic functionsare useful in deriving a number of important results about moments and sums of random variables. It follows from Eqs. (31.8a) and (31.17) that the n thmoment of a random variable xthat follows f(x)i sg i v e nb y i−ndnφ dun/vextendsingle/vextendsingle/vextendsingle/vextendsingle u=0=/integraldisplay∞ −∞xnf(x)dx=αn. (31.18) Thus it is often easy to calculate all the moments of a distribution deﬁned by φ(u), even when f(x) cannot be written down explicitly. If the p.d.f.s f1(x)a n d f2(y) for independent random variables xandyhave characteristic functions φ1(u)a n d φ2(u), then the characteristic function of the weighted sum ax+byisφ1(au)φ2(bu). The additional rules for several important distributions ( e.g.,t h a t the sum of two Gaussian distributed variables also follows a Gaussian distribution) easily follow from this observation. Let the (partial) characteristic function corresponding to the conditional p.d.f. f2(x|z)b eφ2(u|z), and the p.d.f. of zbef1(z). The characteristic function after integration over the conditional value is φ(u)=/integraldisplay φ2(u|z)f1(z)dz . (31.19) Suppose we can write φ2in the form φ2(u|z)=A(u)eig(u)z. (31.20) Then φ(u)=A(u)φ1(g(u)). (31.21) The cumulants (semi-invariants) κnare deﬁned by φ(u)=e x p/bracketleftBigg∞/summationdisplay n=1κn n!(iu)n/bracketrightBigg =e x p/parenleftBig iκ1u−1 2κ2u2+.../parenrightBig .(31.22) The values κnare related to the moments αnandmn. The ﬁrst few relations are κ1=α1(=µ,t h em e a n ) κ2=m2=α2−α2 1(=σ2,the variance) κ3=m3=α3−3α1α2+2α2 1. (31.23) 31.4. Some probability distributions Table 31.1 gives a number of common probability density functions and corresponding characteristic functions, means, and variances. Further information may be found in Refs. [1– 8], [10], and [11],which has particularly detailed tables. Monte Carlo techniques for generating each of them may be found in our Sec. 33.4 and in Ref. 10. We comment below on all except the trivial uniform distribution. 318 31. Probability Table 31.1. Some common probability density functions, with corresponding characteristic functions and means and variances. In the Table, Γ( k) is the gamma function, equal to ( k−1)! when kis an integer. Probability density function Characteristic Distribution f(variable; parameters) function φ(u)M e a n V a r i a n c e σ2 Uniform f(x;a, b)=/braceleftBigg 1/(b−a) a≤x≤b 0o t h e r w i s eeibu−eiau (b−a)iua+b 2(b−a)2 12 Binomial f(r;N,p)=N! r!(N−r)!prqN−r(q+peiu)NNp Npq r=0,1,2,...,N ;0≤p≤1; q=1−p Poisson f(n;ν)=νne−ν n!;n=0,1,2,...;ν>0e x p [ ν(eiu−1)] νν Normal (Gaussian)f(x;µ, σ2)=1 σ√ 2πexp(−(x−µ)2/2σ2)e x p ( iµu−1 2σ2u2) µσ2 −∞<x< ∞;−∞<µ< ∞;σ>0 Multivariate Gaussianf(x;µ,V)=1 (2π)n/2/radicalbig |V|exp/bracketleftbig iµ·u−1 2uTVu/bracketrightbig µ Vjk ×exp/bracketleftbig −1 2(x−µ)TV−1(x−µ)/bracketrightbig −∞<xj<∞;−∞<µj<∞;|V|>0 χ2f(z;n)=zn/2−1e−z/2 2n/2Γ(n/2);z≥0( 1 −2iu)−n/2n 2n Student’s tf (t;n)=1 √ nπΓ[(n+1 )/2] Γ(n/2)/parenleftbigg 1+t2 n/parenrightbigg−(n+1)/2 —0 forn≥2n/(n−2) forn≥3 −∞<t< ∞;nnot required to be integer Gamma f(x;λ, k)=xk−1λke−λx Γ(k);0 <x< ∞;( 1 −iu/λ)−kk/λ k/λ2 knot required to be integer 31.4.1. Binomial distribution : A random process with exactly two p ossible outcomes which occur with ﬁxed probabilities is called a Bernoulli process. If the probability of obtaining a certain outcome (a “success”) in an individual trial is p, then the probability of obtaining exactly rsuccesses ( r=0,1,2,...,N ) inNindependent trials, without regard to the order of the successes and failures, is given by the binomial distribution f(r;N,p)i n Table 31.1. If randsare binomially distributed with parameters (Nr,p)a n d( Ns,p), then t=r+sfollows a binomial distribution with parameters ( Nr+Ns,p). 31.4.2. Poisson distribution : The Poisson distribution f(n;ν) gives the probability of ﬁnding exactly nevents in a given interval of x(e.g., space and time) when the events occur independently of one another and of xat an average rate of νper the given interval. The variance σ2equals ν.I ti st h e limiting case p→0,N→∞,Np=νof the binomial distribution. The Poisson distribution approaches the Gaussian distribution for largeν. In an accelerator experiment, for example, an opportunity for any pair of particles to come into collision and produce an event of a given type can be viewed as an independent Bernoulli trial. The totalnumber of trials Nmay be extremely large, but the number of such events that occur represents in general a tiny fraction, p,o ft h i s . Therefore, the number of events is w ell modeled as a Poisson variable. 31.4.3. Normal or Gaussian distribution : The normal (or Gaussian) probability density function f(x;µ, σ 2) given in Table 31.1 has mean E[x]=µand variance V[x]=σ2. Comparison of the characteristic function φ(u) given in Table 31.1 with Eq. (31 .22) shows that all cumulants κnbeyond κ2vanish; this is a unique property of the Gaussian distribution. Some other properties are:P(xin range µ±σ)=0.6827, P(xin range µ±0.6745σ)=0.5, E[|x−µ|]=/radicalbig 2/πσ=0.7979σ, half-width at half maximum =√ 2l n2σ=1.177σ. For a Gaussian with µ=0a n d σ2= 1 (the standard Gaussian), the cumulative distribution, Eq. (31 .6), is related to the error function erf(y)b y F(x;0,1) =1 2/bracketleftBig 1+e r f ( x/√ 2)/bracketrightBig . (31.24) The error function and standard Gaussian are tabulated in many references ( e.g., Ref. [11]) and are available in software packages such as ROOT [12] and CERNLIB [13]. For a mean µand variance σ2, replace xby (x−µ)/σ. The probability of xin a given range can be calculated with Eq. (32 .45). Forxandyindependent and normally distributed, z=ax+by follows f(z;aµx+bµy,a2σ2x+b2σ2y); that is, the weighted means and variances add. The Gaussian derives its importance in large part from the central limit theorem : If independent random variables x1,...,x nare distributed according to anyp.d.f.s with ﬁnite means and variances, then the sum y=/summationtextn i=1xiwill have a p.d.f. that approaches a Gaussian for large n. The mean and variance are given by the sums of corresponding terms from the individual xi. Therefore, the sum of a large number of ﬂuctuations xiwill be distributed as a Gaussian, even if the xithemselves are not. (Note that the product of a large number of random variables is not Gaussian, but its logarithm is. The p.d.f. of the product is log-normal . See Ref. [8] for details.) 31. Probability 319 For a set of nGaussian random variables xwith means µand corresponding Fourier variables u, the characteristic function for a one-dimensional Gaussian is generalized to φ(u;µ,V)=e x p/bracketleftBig iµ·u−1 2uTVu/bracketrightBig . (31.25) From Eq. (31 .18), the covariance of xiandxjis E/bracketleftbig (xi−µi)(xj−µj)/bracketrightbig =Vij. (31.26) If the components of xare independent, then Vij=δijσ2 i,a n d Eq. (31 .25) is the product of the c.f.s of nGaussians. The characteristic function may be inverted to ﬁnd the correspond- ing p.d.f., f(x;µ,V)=1 (2π)n/2/radicalbig |V|exp/bracketleftBig −1 2(x−µ)TV−1(x−µ)/bracketrightBig ,(31.27) where the determinant |V|must be greater than 0. For diagonal V (independent variables), f(x;µ,V) is the product of the p.d.f.s of n Gaussian distributions. Forn=2 ,f(x;µ,V)i s f(x1,x2;µ1,µ2,σ1,σ2,ρ)=1 2πσ1σ2/radicalbig 1−ρ2 ×exp/braceleftbigg−1 2(1−ρ2)/bracketleftbigg(x1−µ1)2 σ2 1−2ρ(x1−µ1)(x2−µ2) σ1σ2 +(x2−µ2)2 σ2 2/bracketrightbigg/bracerightbigg . (31.28) The marginal distribution of any xiis a Gaussian with mean µiand variance Vii.Visn×n, symmetric, and positive deﬁnite. Therefore, for any vector X, the quadratic form XTV−1X=C,w h e r e Cis any positive number, traces an n-dimensional ellipsoid as Xvaries. If Xi=xi−µi,t h e n Cis a random variable obeying the χ2distribution withndegrees of freedom, discussed in the following section. The probability that Xcorresponding to a set of Gaussian random variables xilies outside the ellipsoid characterized by a given value of C(=χ2)i sg i v e nb y1 −Fχ2(C;n), where Fχ2is the cumulative χ2 distribution. This may be read from Fig. 32.1. For example, the “ s- standard-deviation ellipsoid” occurs at C=s2. For the two-variable case ( n= 2), the point Xlies outside the one-standard-deviation ellipsoid with 61% probability. The use of these ellipsoids as indicators of probable error is described in Sec. 32.3.2.4; the validity of those indicators assumes that µandVare correct. 31.4.4. χ2distribution : Ifx1,...,x nare independent Gaussian random variables, the sum z=/summationtextn i=1(xi−µi)2/σ2 ifollows the χ2p.d.f. with ndegrees of freedom , which we denote by χ2(n). More generally, for ncorrelated Gaussian variables as components of a vector Xwith covariance matrix V, z=XTV−1Xfollows χ2(n) as in the previous section. For a set of zi, each of which follows χ2(ni),/summationtextzifollows χ2(/summationtextni). For large n, theχ2p.d.f. approaches a Gaussian with mean µ=nand variance σ2=2n. Theχ2p.d.f. is often used in evaluating the level of compatibility between observed data and a hypothesis for the p.d.f. that the data might follow. This is discussed further in Sec. 32.2.2 on tests of goodness-of-ﬁt. 31.4.5. Student’s tdistribution : Suppose that xandx1,...,x nare independent and Gaussian distributed with mean 0 and variance 1. We then deﬁne z=n/summationdisplay i=1x2 iand t=x /radicalbig z/n. (31.29)The variable zthus follows a χ2(n) distribution. Then tis distributed according to Student’s tdistribution with ndegrees of freedom, f(t;n), given in Table 31.1. The Student’s tdistribution resembles a Gaussian with wide tails. Asn→∞, the distribution approaches a Gaussian. If n=1 ,i ti s aCauchy orBreit–Wigner distribution. The mean is ﬁnite only for n>1 and the variance is ﬁnite only for n>2, so the central limit theorem is not applicable to sums of random variables following the t distribution for n= 1 or 2. As an example, consider the sample mean x=/summationtextxi/nand the sample variance s2=/summationtext(xi− x)2/(n−1) for normally distributed xiwith unknown mean µand variance σ2. The sample mean has a Gaussian distribution with a variance σ2/n,s ot h ev a r i a b l e ( x−µ)//radicalbig σ2/nis normal with mean 0 and variance 1. The quantity (n−1)s2/σ2is independent of this and follows χ2(n−1). The ratio t=( x−µ)//radicalbig σ2/n /radicalbig (n−1)s2/σ2(n−1)= x−µ /radicalbig s2/n(31.30) is distributed as f(t;n−1). The unknown variance σ2cancels, and tcan be used to test the probability that the true mean is some particular value µ. In Table 31.1, ninf(t;n) is not required to be an integer. A Student’s tdistribution with non-integral n>0 is useful in certain applications. 31.4.6. Gamma distribution : For a process that generates events as a function of x(e.g., space or time) according to a Poisson distribution, the distance in xfrom an arbitrary starting point (which may be some particular event) to the kthevent follows a gamma distribution, f(x;λ, k). The Poisson parameter µisλper unit x. The special case k=1(i.e., f(x;λ,1) =λe−λx) is called the exponential distribution. A sum of k/prime exponential random variables xiis distributed as f(/summationtextxi;λ, k/prime). The parameter kis not required to be an integer. For λ=1/2a n d k=n/2, the gamma distribution reduces to the χ2(n) distribution. References: 1. H. Cram´ er,Mathematical Methods of Statistics, (Princeton Univ. Press, New Jersey, 1958). 2. A. Stuart and J.K. Ord, Kendall’s Advanced Theory of Statistics , Vol. 1 Distribution Theory 6th Ed., (Halsted Press, New York, 1994), and earlier editions by Kendall and Stuart. 3. F.E. James, Statistical Methods in Experimental Physics ,2 n de d . , (World Scientiﬁc, Singapore, 2006). 4. L. Lyons, Statistics for Nuclear and Particle Physicists , (Cambridge University Press, New York, 1986). 5. B.R. Roe, Probability and Statistics in Experimental Physics, 2nd Ed., (Springer, New York, 2001). 6. R.J. Barlow, Statistics: A Guide to the Use of Statistical Methods in the Physical Sciences , (John Wiley, New York, 1989). 7. S. Brandt, Data Analysis , 3rd Ed., (Springer, New York, 1999). 8. G. Cowan, Statistical Data Analysis , (Oxford University Press, Oxford, 1998). 9. A.N. Kolmogorov, Grundbegriﬀe der Wahrscheinlichkeitsrech- nung, (Springer, Berlin 1933); Foundations of the Theory of Probability , 2nd Ed., (Chelsea, New York 1956). 10. Ch. Walck, Hand-book on Statistical Distributions for Experimen- talists , University of Stockholm Internal Report SUF-PFY/96-01, available from www.physto.se/~walck . 11. M. Abramowitz and I. Stegun, eds., Handbook of Mathematical Functions , (Dover, New York, 1972). 12. Rene Brun and Fons Rademakers, Nucl. Inst. Meth. A 389,8 1 (1997); see also root.cern.ch . 13. The CERN Program Library (CERNLIB); seecernlib.web.cern.ch/cernlib . 320 32. Statistics 32. STATISTICS Revised September 2007 by G. Cowan (RHUL). This chapter gives an overview of statistical methods used in high-energy physics. In statistics, we are interested in using a given sample of data to make inferences about a probabilistic model, e.g.,t o assess the model’s validity or to determine the values of its parameters. There are two main approaches to statistical inference, which we may call frequentist and Bayesian. In frequentist statistics, probability isinterpreted as the frequency of the outcome of a repeatable experiment. The most important tools in this framework are parameter estimation, covered in Section 32.1, and statistical tests, discussed in Section 32.2.Frequentist conﬁdence intervals, which are constructed so as to cover the true value of a parameter with a speciﬁed probability, are treated in Section 32.3.2. Note that in frequentist statistics one does notdeﬁne a probability for a hypothesis or for a parameter. Frequentist statistics provides the usual tools for reporting the outcome of an experiment objectivel y ,w i t h o u tn e e d i n gt oi n c o r p o r a t e prior beliefs concerning the param eter being measured or the theory being tested. As such, they are used for reporting most measurements and their statistical uncertain ties in high-energy physics. In Bayesian statistics, the interpretation of probability is more general and includes degree of belief (called subjective probability). One can then speak of a probability density function (p.d.f.) for a parameter, which expresses one’s state of knowledge about where its true value lies. Bayesian methods allow for a natural wayto input additional information, such as physical boundaries and subjective information; in fact they require theprior p.d.f. as input for the parameters, i.e., the degree of belief about the parameters’ values before carrying out the measurement. Using Bayes’ theorem Eq. (31 .4), the prior degree of belief is updated by the data from the experiment. Bayesian methods for int erval estimation are discussed in Sections 32.3.1 and 32.3.2.6 Bayesian techniques are often used to treat systematic uncertainties, where the author’s beliefs about, say, the accuracy of the measuring device may enter. Bayesian statistic s also provides a useful framework for discussing the validity of diﬀerent theoretical interpretations of the data. This aspect of a measurement , however, will usually be treated separately from the reporting of the result. For many inference problems, the frequentist and Bayesian approaches give similar numerical answers, even though they are based on fundamentally diﬀerent interpretations of probability. For small data samples, however, and for measurements of a parameter near aphysical boundary, the diﬀerent approaches may yield diﬀerent results, so we are forced to make a choice. For a discussion of Bayesian vs. non-Bayesian methods, see Referen ces written by a statistician[1], by a physicist[2], or the more detailed comparison in Ref. [3]. Following common usage in physics, the word “error” is often used in this chapter to mean “uncertainty.” More speciﬁcally it can indicate the size of an interval as in “the standard error” or “error propagation,” where the term refers to the standard deviation of an estimator. 32.1. Parameter estimation Here we review the frequentist approach to point estimation of parameters. An estimator /hatwideθ(written with a hat) is a function of the data whose value, the estimate , is intended as a meaningful guess for the value of the parameter θ. There is no fundamental rule dictating how an estimator must be constructed. One tries, therefore, to choose that estimator which hasthe best properties. The most important of these are (a) consistency , (b)bias,( c )eﬃciency ,a n d( d ) robustness . (a) An estimator is said to be consistent if the estimate /hatwideθconverges to the true value θas the amount of data increases. This property is so important that it is possessed by all commonly used estimators. (b) The bias,b=E[/hatwideθ]−θ, is the diﬀerence between the expectation value of the estimator and the true value of the parameter. The expectation value is taken over a hypothetical set of similar experiments in which /hatwideθis constructed in the same way. When b=0 , the estimator is said to be unbiased. The bias depends on the chosenmetric, i.e.,i f/hatwideθis an unbiased estimator of θ,t h e n /hatwideθ 2is not in general an unbiased estimator for θ2.I f w e h a v e a n e s t i m a t e /hatwidebfor the bias, we can subtract it from /hatwideθto obtain a new /hatwideθ/prime=/hatwideθ−/hatwideb. The estimate /hatwidebmay, however, be subject to statistical or systematic uncertainties that arelarger than the bias itself, so that the new /hatwideθ /primemay not be better than the original. (c)Eﬃciency is the inverse of the ratio of the variance V[/hatwideθ]t o its minimum possible value. Under rather general conditions, theminimum variance is given by the Rao-Cram´ er-Frechet bound, σ 2 min=/parenleftbigg 1+∂b ∂θ/parenrightbigg2 /I(θ), (32.1) where I(θ)=E⎡ ⎣/parenleftBigg ∂ ∂θ/summationdisplay ilnf(xi;θ)/parenrightBigg2⎤ ⎦ (32.2) is the Fisher information . The sum is over all data, assumed independent, and distributed according to the p.d.f. f(x;θ),bis the bias, if any, and the allowed range of xmust not depend on θ. Themean-squared error , MSE = E[(/hatwideθ−θ)2]=V[/hatwideθ]+b2, (32.3) is a convenient quantity which co mbines the uncertainties in an estimate due to bias and variance. (d)Robustness is the property of being insensitive to departures from assumptions in the p.d.f., e.g., owing to uncertainties in the distribution’s tails. For some common estimators, the properties above are known exactly. More generally, it is possible to evaluate them by MonteCarlo simulation. Note that they will often depend on the unknown θ. 32.1.1. Estimators for mean, variance and median : Suppose we have a set of Nindependent measurements, x i, assumed to be unbiased measurements of the same unknown quantity µwith a common, but unknown, variance σ2.T h e n /hatwideµ=1 NN/summationdisplay i=1xi (32.4) /hatwiderσ2=1 N−1N/summationdisplay i=1(xi−/hatwideµ)2(32.5) are unbiased estimators of µandσ2. The variance of /hatwideµisσ2/Nand the variance of/hatwiderσ2is V/bracketleftBig/hatwiderσ2/bracketrightBig =1 N/parenleftbigg m4−N−3 N−1σ4/parenrightbigg , (32.6) where m4is the 4th central moment of x. For Gaussian distributed xi,t h i sb e c o m e s2 σ4/(N−1) for any N≥2, and for large N,t h e standard deviation of /hatwideσ(the “error of the error”) is σ/√ 2N. Again, if the xiare Gaussian, /hatwideµis an eﬃcient estimator for µ,a n dt h e estimators /hatwideµand/hatwiderσ2are uncorrelated. Otherwise the arithmetic mean (32.4) is not necessarily the most eﬃcient estimator; this is discussed in more detail in Sec. 8.7 [4]. Ifσ2is known, it does not improve the estimate /hatwideµ,a sc a nb e seen from Eq. (32.4); however, if µis known, substitute it for /hatwideµin Eq. (32.5) and replace N−1b yNto obtain an estimator of σ2still with zero bias but smaller variance. If the xihave diﬀerent, known variances σ2 i, then the weighted average /hatwideµ=1 wN/summationdisplay i=1wixi (32.7) 32. Statistics 321 is an unbiased estimator for µwith a smaller variance than an unweighted average; here wi=1/σ2 iandw=/summationtext iwi. The standard deviation of /hatwideµis 1/√ w. As an estimator for the median xmed, one can use the value /hatwidexmedsuch that half the xiare below and half above (the sample median). If the sample median lies between two observed values, it is set by convention halfway between them. If the p.d.f. of xhas the formf(x−µ)a n d µis both mean and median, then for large N the variance of the sample median approaches 1 /[4Nf2(0)], provided f(0)>0. Although estimating the median can often be more diﬃcult computationally than the mean, the resulting estimator is generally more robust, as it is insensitive to the exact shape of the tails of adistribution. 32.1.2. The method of maximum likelihood : Suppose we have a set of Nmeasured quantities x=(x 1,...,x N) described by a joint p.d.f. f(x;θ), where θ=(θ1,...,θ n)i ss e to f nparameters whose values are unknown. The likelihood function is given by the p.d.f. evaluated with the data x, but viewed as a function of the parameters, i.e.,L(θ)=f(x;θ). If the measurements xiare statistically independent and each follow the p.d.f. f(x;θ), then the joint p.d.f. for xfactorizes and the likelihood function is L(θ)=N/productdisplay i=1f(xi;θ). (32.8) The method of maximum likelihood takes the estimators /hatwideθto be those values of θthat maximize L(θ). Note that the likelihood function is nota p.d.f. for the parameters θ; in frequentist statistics this is not deﬁned. In Bayesian statistics, one can obtain from the likelihood the posterior p.d.f. for θ, but this requires multiplying by a prior p.d.f. (see Sec. 32.3.1). It is usually easier to work with ln L, and since both are maximized for the same parameter values θ, the maximum likelihood (ML) estimators can be found by solving the likelihood equations , ∂lnL ∂θi=0,i =1,...,n. (32.9) Maximum likelihood estimators are important because they are approximately unbiased and eﬃcient for large data samples, underquite general conditions, and the method has a wide range of applicability. In evaluating the likelihood function, it is important that any normalization factors in the p.d.f. that involve θbe included. However, we will only be interested in the maximum of La n di nr a t i o so f L at diﬀerent values of the parameters; hence any multiplicative factorsthat do not involve the parameters that we want to estimate may be dropped, including factors that depend on the data but not on θ. Under a one-to-one change of parameters from θtoη,t h e ML estimators /hatwideθtransform to η(/hatwideθ). That is, the ML solution is invariant under change of parameter. However, other properties of ML estimators, in particular the bias, are not invariant under change of parameter. The inverse V −1of the covariance matrix Vij=c o v [ /hatwideθi,/hatwideθj]f o ras e t of ML estimators can be estimated by using (/hatwideV−1)ij=−∂2lnL ∂θi∂θj/vextendsingle/vextendsingle/vextendsingle/vextendsingle /hatwideθ. (32.10) For ﬁnite samples, however, Eq. (32 .10) can result in an underestimate of the variances. In the large sample limit (or in a linear model with Gaussian errors), Lhas a Gaussian form and ln Lis (hyper)parabolic. In this case, it can be seen that a numerically equivalent way ofdetermining s-standard-deviation errors is from the contour given by theθ /primesuch that lnL(θ/prime)=l n Lmax−s2/2, (32.11) where ln Lmaxis the value of ln Lat the solution point (compare with Eq. (32.48)). The extreme limits of this contour on the θiaxis givean approximate s-standard-deviation conﬁdence interval for θi(see Section 32.3.2.4). In the case where the size nof the data sample x1,...,x nis small, the unbinned maximum likelihood method, i.e., use of equation (32.8), is preferred since binning can only result in a loss of information, and hence larger statis tical errors for the parameter estimates. The sample size ncan be regarded as ﬁxed, or the user can choose to treat it as a Poisson-distributed variable; this latter option is sometimes called “extended maximum likelihood” (see, e.g., [6–8]) . If the sample is large, it can be convenient to bin the values in a histogram, so that one obtains a vector of data n=(n1,...,n N)w i t h expectation values ν=E[n] and probabilities f(n;ν). Then one may maximize the likelihood function based on the contents of the bins (so ilabels bins). This is equivalent to maximizing the likelihood ratio λ(θ)=f(n;ν(θ))/f(n;n), or to minimizing the quantity [9] −2l nλ(θ)=2N/summationdisplay i=1/bracketleftbigg νi(θ)−ni+nilnni νi(θ)/bracketrightbigg , (32.12) where in bins where ni= 0, the last term in (32.12) is zero. In the limit of zero bin width, maximizing (32.12) is equivalent to maximizingthe unbinned likelihood function (32.8). A beneﬁt of binning is that it allows for a goodness-of-ﬁt test (see Sec. 32.2.2). The minimum of −2l nλas deﬁned by Eq. (32 .12) follows aχ 2distribution in the large sample limit. If there are Nbins and m ﬁtted parameters, then the number of degrees of freedom for the χ2 distribution is N−mif the data are treated as Poisson-distributed, andN−m−1i ft h e niare multinomially distributed. If the ni are Poisson-distributed and the overall normalization νtot=/summationtext iνiis taken as an adjustable parameter, then by minimizing Eq. (32 .12), one obtains that the area under the ﬁtted function is equal to the sum of the histogram contents, i.e.,/summationtext iνi=/summationtext ini.T h i si sn o tt h ec a s e for parameter estimation methods b ased on a least-squares procedure with traditional weights (see, e.g.,R e f .8 ) . 32.1.3. The method of least squares : Themethod of least squares (LS) coincides with the method of maximum likelihood in the following special case. Consider a set of N independent measurements yiat known points xi. The measurement yiis assumed to be Gaussian distributed with mean F(xi;θ)a n d known variance σ2 i. The goal is to construct estimators for the unknown parameters θ. The likelihood function contains the sum of squares χ2(θ)=−2l nL(θ)+ c o n s t a n t =N/summationdisplay i=1(yi−F(xi;θ))2 σ2 i.(32.13) The set of parameters θwhich maximize Lis the same as those which minimize χ2. The minimum of Equation (32.13) deﬁnes the least-squares estimators /hatwideθfor the more general case where the yiare not Gaussian distributed as long as they are independent. If they are not independent but rather have a covariance matrix Vij=c o v [ yi,yj], then the LS estimators are determined by the minimum of χ2(θ)=(y−F(θ))TV−1(y−F(θ)), (32.14) where y=(y1,...,y N) is the vector of measurements, F(θ)i st h e corresponding vector of predicted values (understood as a column vector in (32.14)), and the superscript Tdenotes transposed ( i.e., row) vector. In many practical cases, one further restricts the problem to the situation where F(xi;θ) is a linear function of the parameters, i.e., F(xi;θ)=m/summationdisplay j=1θjhj(xi). (32.15) 322 32. Statistics Here the hj(x)a r e mlinearly independent functions, e.g., 1,x ,x2,...,xm−1, or Legendre polynomials. We require m<N and at least mof the ximust be distinct. Minimizing χ2in this case with mparameters reduces to solving a system of mlinear equations. Deﬁning Hij=hj(xi) and minimizing χ2by setting its derivatives with respect to the θiequal to zero gives the LS estimators, /hatwideθ=(HTV−1H)−1HTV−1y≡Dy. (32.16) The covariance matrix for the estimators Uij=c o v [ /hatwideθi,/hatwideθj]i sg i v e nb y U=DV DT=(HTV−1H)−1, (32.17) or equivalently, its inverse U−1can be found from (U−1)ij=1 2∂2χ2 ∂θi∂θj/vextendsingle/vextendsingle/vextendsingle/vextendsingle θ=/hatwideθ=N/summationdisplay k,l=1hi(xk)(V−1)klhj(xl).(32.18) The LS estimators can also be found from the expression /hatwideθ=Ug, (32.19) where the vector gis deﬁned by gi=N/summationdisplay j,k=1yjhi(xk)(V−1)jk. (32.20) For the case of uncorrelated yi, for example, one can use (32.19) with (U−1)ij=N/summationdisplay k=1hi(xk)hj(xk) σ2 k, (32.21) gi=N/summationdisplay k=1ykhi(xk) σ2 k. (32.22) Expanding χ2(θ)a b o u t /hatwideθ, one ﬁnds that the contour in parameter space deﬁned by χ2(θ)=χ2(/hatwideθ)+1= χ2 min+1 ( 3 2 .23) has tangent planes located at plus-or-minus-one standard deviation σ/hatwideθ from the LS estimates /hatwideθ. In constructing the quantity χ2(θ), one requires the variances or, in the case of correlated measurements, the covariance matrix. Oftenthese quantities are not known ap r i o r i and must be estimated from the data; an important example is where the measured value y i represents a counted number of events in the bin of a histogram. If, for example, yirepresents a Poisson variable, for which the variance is equal to the mean, then one can either estimate the variance fromthe predicted value, F(x i;θ), or from the observed number itself, yi. In the ﬁrst option, the variances become functions of the ﬁtted parameters, which may lead to calculational diﬃculties. The secondoption can be undeﬁned if y iis zero, and in both cases for small yi,t h e variance will be poorly estimated. In either case, one should constrain the normalization of the ﬁtted curve to the correct value, i.e.,o n e should determine the area under the ﬁtted curve directly from the number of entries in the histogram (s ee Ref. 8, Section 7.4). A further alternative is to use the method of maximum likelihood; for binned data this can be done by minimizing Eq. (32.12) As the minimum value of the χ2represents the level of agreement between the measurements and the ﬁtted function, it can be used for assessing the goodness-of-ﬁt; this is di scussed further in Section 32.2.2.32.1.4. Propagation of errors : Consider a set of nquantities θ=(θ1,...,θ n)a n das e to f m functions η(θ)=(η1(θ),...,η m(θ)). Suppose we have estimated /hatwideθ=(/hatwideθ1,...,/hatwideθn), using, say, maximum-likelihood or least-squares, and we also know or have estimated the covariance matrix Vij=c o v [ /hatwideθi,/hatwideθj]. The goal of error propagation is to determine the covariance matrix for the functions, Uij=c o v [ /hatwideηi,/hatwideηj], where /hatwideη=η(/hatwideθ). In particular, the diagonal elements Uii=V[/hatwideηi] give the variances. The new covariance matrix can be found by expanding the functions η(θ)a b o u tt h e estimates /hatwideθto ﬁrst order in a Taylor series. Using this one ﬁnds Uij≈/summationdisplay k,l∂ηi ∂θk∂ηj ∂θl/vextendsingle/vextendsingle/vextendsingle/vextendsingle/hatwideθVkl. (32.24) This can be written in matrix notation as U≈AV ATwhere the matrix of derivatives Ais Aij=∂ηi ∂θj/vextendsingle/vextendsingle/vextendsingle/vextendsingle/hatwideθ, (32.25) andATis its transpose. The approximation is exact if η(θ) is linear (it holds, for example, in equation (32.17)). If this is not the case, the approximation can break down if, for example, η(θ) is signiﬁcantly nonlinear close to /hatwideθin a region of a size comp arable to the standard deviations of /hatwideθ. 32.2. Statistical tests In addition to estimating parameters, one often wants to assess the validity of certain statements concerning the data’s underlying distribution. Hypothesis tests provide a rule for accepting or rejecting hypotheses depending on the outcome of a measurement. Insigniﬁcance tests , one gives the probability to obtain a level of incompatibility with a certain hypothesis that is greater than or equal to the level observed with the actual data. 32.2.1. Hypothesis tests : Consider an experiment whose out come is characterized by a vector of data x.Ahypothesis is a statement about the distribution of x.I t could, for example, deﬁne completely the p.d.f. for the data (a simplehypothesis), or it could specify only the functional form of the p.d.f., with the values of one or more parameters left open (a composite hypothesis). Astatistical test is a rule that states for which values of xa given hypothesis (often called the null hypothesis, H 0) should be rejected in favor of its co mplementary alternative H1. T h i si sd o n eb y deﬁning a region of x-space called the critical region; if the outcome of the experiment lands in this region, H0is rejected, otherwise it is accepted. Rejecting H0if it is true is called an error of the ﬁrst kind. The probability for this to occur is called the sizeorsigniﬁcance level of the test, α, which is chosen to be equal to some pre-speciﬁed value. It can also happen that H0i sf a l s ea n dt h et r u eh y p o t h e s i si st h e alternative, H1.I fH0is accepted in such a case, this is called an error of the second kind, which will have some probability β.T h eq u a n t i t y 1−βis called the power of the test to reject H1. In high-energy physics, the components of xmight represent the measured properties of candidate events, and the acceptance region is deﬁned by the cuts that one imposes in order to select events of a certain desired type. That is, H0could represent the signal hypothesis, and various alternatives, H1,H2,etc., could represent background processes. Often rather than using the full set of quantities x,i ti sc o n v e n i e n t to deﬁne a test statistic ,t, which can be a single number, or in any case a vector with fewer components than x. Each hypothesis for the distribution of xwill determine a distribution for t, and the acceptance region in x-space will correspond to a speciﬁc range of values of t. In constructing t, one attempts to reduce the volume of data without losing the ability to discriminate between diﬀerent hypotheses. 32. Statistics 323 In particle physics terminology, the probability to accept the signal hypothesis, H0, is the selection eﬃciency, i.e., one minus the signiﬁcance level. The eﬃciencies fo r the various background processes are given by one minus the power. O ften one tries to construct a test to minimize the background eﬃcien cy for a given signal eﬃciency. TheNeyman–Pearson lemma states that this is done by deﬁning the acceptance regio n such that, for xin that region, the ratio of p.d.f.s for the hypotheses H0andH1, λ(x)=f(x|H0) f(x|H1), (32.26) is greater than a given constant, the value of which is chosen to give the desired signal eﬃciency. This i s equivalent to the statement that (32.26) represents the test statistic with which one may obtain the highest purity sample for a given si gnal eﬃciency. It can be diﬃcult in practice, however, to determine λ(x), since this requires knowledge of the joint p.d.f.s f(x|H0)a n d f(x|H1). In the usual case where the likelihood ratio (32.26) cannot be used explicitly, there exist a variety of other multivariate classiﬁers thateﬀectively separate diﬀerent types of events. Methods often used in HEP include neural networks orFisher discriminants (see Ref. 10). Recently, further classiﬁcation met hods from machine-learning have been applied in HEP analyses; these include probability density estimation (PDE) techniques, kernel-based PDE (KDE orParzen window ),support vector machines ,a n d decision trees . Techniques such as “boosting” and “bagging” can be applied to combine a number of classiﬁers into a stronger one with greater stability withrespect to ﬂuctuations in the training data. Descriptions of these methods can be found in [11–13], and Proceedings of the PHYSTAT conference series [14]. Software for HEP includes the TMVA [15] and StatPatternRecognition [16] packages. 32.2.2. Signiﬁcance tests : Often one wants to quantify the level of agreement between the data and a hypothesis without explicit reference to alternative hypotheses.This can be done by deﬁning a statistic t, which is a function of the data whose value reﬂects in some w ay the level of agreement between the data and the hypothesis. The user must decide what values of the statistic correspond to better or worse levels of agreement with the hypothesis in question; for many goodness-of-ﬁt statistics, there is anobvious choice. The hypothesis in question, say, H 0, will determine the p.d.f. g(t|H0) for the statistic. The signiﬁcance of a discrepancy between the data and what one expects under the assumption of H0is quantiﬁed by giving the p-value, deﬁned as the probability to ﬁnd tin the region of equal or lesser compatibility with H0than the level of compatibility observed with the actual data. For example, if tis deﬁned such that large values correspond to poor agreement with the hypothesis, then thep-value would be p=/integraldisplay∞ tobsg(t|H0)dt , (32.27) where tobsis the value of the statistic obtained in the actual experiment. The p-value should not be confused with the size (signiﬁcance level) of a test, or the conﬁdence level of a conﬁdence interval (Section 32.3), both of which are pre-speciﬁed constants. Thep-value is a function of the data, and is therefore itself a random variable. If the hypothesis used to compute the p-value is true, then for continuous data, pwill be uniformly distributed between zero and one. Note that the p-value is not the probability for the hypothesis; in frequentist statistics, this is not deﬁned. Rather, the p-value is the probability, under the assumption of a hypothesis H0,o f obtaining data at least as incompatible with H0as the data actually observed. When estimating parameters using the method of least squares, one obtains the minimum value of the quantity χ2(32.13). This statistic can be used to test the goodness-of-ﬁt ,i.e., the test provides a measure of the signiﬁcance of a discrepancy between the data and the hypothesized functional form used in the ﬁt. It may also happen that1 2 3 4 5 7 10 20 30 40 50 70 10 00.0010.0020.0050.0100.0200.0500.1000.2000.5001.000p-value for test α for confidence intervals34 2 68 1015 2025 3040 50n = 1 χ2 Figure 32.1: One minus the χ2cumulative distribution, 1−F(χ2;n), for ndegrees of freedom. This gives the p-value for the χ2goodness-of-ﬁt test as well as one minus the coverage probability for conﬁdence regions (see Sec. 32.3.2.4). no parameters are estimated from the data, but that one simply wants to compare a histogram, e.g., a vector of Poisson distributed numbers n=(n1,...,n N), with a hypothesis for their expectation values νi=E[ni]. As the distribution is Poisson with variances σ2 i=νi,t h e χ2(32.13) becomes Pearson’s χ2statistic , χ2=N/summationdisplay i=1(ni−νi)2 νi. (32.28) If the hypothesis ν=(ν1,...,ν N) is correct, and if the measured values niin (32.28) are suﬃciently large (in practice, this will be a good approximation if all ni>5), then the χ2statistic will follow the χ2p.d.f. with the number of degrees of freedom equal to the number of measurements Nminus the number of ﬁtted parameters. The same holds for the minimized χ2from Eq. (32 .13) if the yiare Gaussian. Alternatively, one may ﬁt parameters and evaluate goodness- of-ﬁt by minimizing −2l nλfrom Eq. (32 .12). One ﬁnds that the distribution of this statistic approaches the asymptotic limit faster than does Pearson’s χ2, and thus computing the p-value with the χ2p.d.f. will in general be better justiﬁed (see Ref. 9 and references therein). Assuming the goodness-of-ﬁt statistic follows a χ2p.d.f., the p-value for the hypothesis is then p=/integraldisplay∞ χ2f(z;nd)dz , (32.29) where f(z;nd)i st h e χ2p.d.f. and ndis the appropriate number of degrees of freedom. Values can be obtained from Fig. 32.1 or from theCERNLIB routine PROBor the ROOT function TMath::Prob .I ft h e conditions for using the χ 2p.d.f. do not hold, the statistic can still be deﬁned as before, but its p.d.f. must be determined by other means inorder to obtain the p-value, e.g., using a Monte Carlo calculation. If one ﬁnds a χ 2value much greater than nd, and a correspondingly small p-value, one may be tempted to expect a high degree of uncertainty for any ﬁtted parameters. Although this may be true for systematic errors in the parameters, it is not in general the case forstatistical uncertainti es. If, for example, the error bars (or covariance m a t r i x )u s e di nc o n s t r u c t i n gt h e χ 2are underestimated, then this will lead to underestimated statistical errors for the ﬁtted parameters. B u ti ns u c hac a s e ,a ne s t i m a t e ˆθcan diﬀer from the true value θ by an amount much greater than its estimated statistical error. Thestandard deviations of estimators that one ﬁnds from, say, Eq. (32 .11) reﬂect how widely the estimates would be distributed if one were to repeat the measurement many times, assuming that the measurementerrors used in the χ 2are also correct. They do not include the systematic error which may resul t from an incorrect hypothesis or incorrectly estimated mea surement errors in the χ2. 324 32. Statistics Since the mean of the χ2distribution is equal to nd, one expects in a “reasonable” experiment to obtain χ2≈nd. Hence the quantity χ2/ndis sometimes reported. Since the p.d.f. of χ2/nddepends on nd, however, one must report ndas well in order to make a meaningful statement. The p-values obtained for diﬀerent values of χ2/ndare shown in Fig. 32.2. 0 1 02 03 04 05 00.00.51.01.52.02.5 Degrees of freedom n50%10% 90% 99%95%68%32%5%1% χ2/n Figure 32.2: The ‘reduced’ χ2,e q u a lt o χ2/n,f o rndegrees of freedom. The curves show as a function of ntheχ2/nthat corresponds to a given p-value. 32.3. Conﬁdence intervals and limits When the goal of an experiment is to determine a parameter θ, the result is usually expressed by quoting, in addition to the point estimate, some sort of interval which reﬂects the statis tical precision of the measurement. In the simplest case, this can be given by theparameter’s estimated value /hatwideθplus or minus an estimate of the standard deviation of /hatwideθ,σ /hatwideθ. If, however, the p.d.f. of the estimator is not Gaussian or if there are physical boundaries on the possiblevalues of the parameter, then one us ually quotes instead an interval according to one of the procedures described below. In reporting an interval or limit, the experimenter may wish to •communicate as objectively as possible the result of the experiment; •provide an interval that is const ructed to cover the true value of the parameter with a speciﬁed probability; •provide the information needed by the consumer of the result to draw conclusions about the parameter or to make a particular decision; •draw conclusions about the parameter that incorporate stated prior beliefs. With a suﬃciently large data sample, the point estimate and standard deviation (or for the multiparameter case, the parameterestimates and covariance matrix) satisfy essentially all of these goals. For ﬁnite data samples, no single method for quoting an interval will achieve all of them. In addition to the goals listed above, the choice of method may be inﬂuenced by practical considerations such as ease of producingan interval from the results of several measurements. Of course the experimenter is not restricted to quoting a single interval or limit; one may choose, for example, ﬁrst to communicate the result with a conﬁdence interval having certain frequentist properties, and then in addition to draw conclusions about a parameter using Bayesianstatistics. It is recommended, howeve r, that there be a clear separation between these two aspects of reporting a result. In the remainder of this section, we assess the extent t o which various types of intervals achieve the goals stated here.32.3.1. The Bayesian approach : Suppose the outcome of the experiment is characterized by a vector of data x, whose probability distribution depends on an unknown parameter (or parameters) θthat we wish to determine. In Bayesian statistics, all knowledge about θis summarized by the posterior p.d.f. p(θ|x), which gives the degree of belief for θto take on values in a certain region given the data x. It is obtained by using Bayes’ theorem, p(θ|x)=L(x|θ)π(θ) /integraltextL(x|θ/prime)π(θ/prime)dθ/prime, (32.30) where L(x|θ) is the likelihood function, i.e., the joint p.d.f. for the data given a certain value of θ, evaluated with the data actually obtained in the experiment, and π(θ) is the prior p.d.f. for θ.N o t e that the denominator in Eq. (32 .30) serves simply to normalize the posterior p.d.f. to unity. Bayesian statistics supplies no unique rule for determining π(θ); this reﬂects the experimenter’s subjective degree of belief about θ before the measurement was carried out. By itself, therefore, the posterior p.d.f. is not a good way to report the result of an observation objectively, since it contains both the result (through the likelihoodfunction) and the experimenter’s prior beliefs. Without the likelihood function, someone with diﬀerent prior beliefs would be unable to substitute these to determine his or her own posterior p.d.f. Thisis an important reason, therefore, to publish wherever possible the likelihood function or an appropriate summary of it. Often this can be achieved by reporting the ML estimate and one or several low order derivatives of Levaluated at the estimate. In the single parameter case, for example, an interval (called a Bayesian or credible interval) [ θ lo,θup] can be determined which contains a given fraction 1 −αof the posterior probability, i.e., 1−α=/integraldisplayθup θlop(θ|x)dθ . (32.31) Sometimes an upper or lower limit is desired, i.e.,θlocan be set to zero or θupto inﬁnity. In other cases, one might choose θloandθup such that p(θ|x) is higher everywhere inside the interval than outside; these are called highest posterior density (HPD) intervals. Note that HPD intervals are not invariant under a nonlinear transformation of the parameter. The main diﬃculty with Bayesian intervals is in quantifying the prior beliefs. Sometimes one attempts to construct π(θ)t or e p r e s e n t complete ignorance about the parameters by setting it equal to aconstant. A problem here is that if the prior p.d.f. is ﬂat in θ, then it is not ﬂat for a nonlinear function of θ, and so a diﬀerent parametrization of the problem would lead in general to a diﬀerentposterior p.d.f. In practice, one does not choose a ﬂat prior as a true expression of degree of belief about a parameter; rather, it is used as a recipe to construct an interval, which in the end will have certain frequentist properties. If a parameter is constrained to be non-negative, then the prior p.d.f. can simply be set to zero for negative values. An important example is the case of a Poisson variable n, which counts signal events with unknown mean s, as well as background with mean b,a s s u m e d known. For the signal mean s, one often uses the prior π(s)=/braceleftbigg 0 s<0 1 s≥0. (32.32) As mentioned above, this is regarded as providing an interval whose frequentist properties can be studied, rather than as representing a degree of belief. In the absence of a clear discovery, ( e.g.,i fn=0 or if in any case nis compatible with the expected background), one usually wishes to place an upper limit on s. Using the likelihood function for Poisson distributed n, L(n|s)=(s+b) n n!e−(s+b), (32.33) 32. Statistics 325 along with the prior (32.32) in (32.30) gives the posterior density for s. An upper limit supat conﬁdence level (or here, rather, credibility level) 1 −αcan be obtained by requiring 1−α=/integraldisplaysup −∞p(s|n)ds=/integraltextsup −∞L(n|s)π(s)ds /integraltext∞ −∞L(n|s)π(s)ds, (32.34) where the lower limit of integration is eﬀectively zero because of the cut-oﬀ in π(s). By relating the integrals in Eq. (32 .34) to incomplete gamma functions, the equation reduces to α=e−sup/summationtextn m=0(sup+b)m/m! /summationtextn m=0bm/m!. (32.35) This must be solved numerically for the limit sup. For the special case of b= 0, the sums can be related to the quantile F−1 χ2of the χ2 distribution (inverse of the cumulative distribution) to give sup=1 2F−1 χ2(1−α;nd), (32.36) where the number of degrees of freedom is nd=2 (n+1). The quantile of the χ2distribution can be obtained using the CERNLIB routine CHISIN , or the ROOT function TMath::ChisquareQuantile .I ts o happens that for the case of b= 0, the upper limits from Eq. (32 .36) coincide numerically with the values of the frequentist upper limits discussed in Section 32.3.2.5. Values for 1 −α=0.9 and 0.95 are given by the values νupin Table 32.3. The frequentist properties of conﬁdence intervals for the Poisson mean obtained in this way are discussed in Refs. [2] and [17]. Bayesian statistics provides a framework for incorporating sys- tematic uncertainties into a result. Suppose, for example, that a model depends not only on p arameters of interest θ, but on nuisance parameters ν, whose values are known wi th some limited accuracy. For a single nuisance parameter ν, for example, one might have a p.d.f. centered about its nominal value with a certain standard deviation σν. Often a Gaussian p.d.f. provides a reasonable model for one’s degree of belief about a nuisance p arameter; in other cases, more complicated shapes may be appropriate. The likelihood function, prior, and posterior p.d.f.s then all depend on both θandν,a n da r e related by Bayes’ theorem, as usual. One can obtain the posterior p.d.f. for θalone by integrating over the nuisance parameters, i.e., p(θ|x)=/integraldisplay p(θ,ν|x)dν. (32.37) If the prior joint p.d.f. for θandνfactorizes, then integrating the posterior p.d.f. over νis equivalent to replacing the likelihood function by (see Ref. 18), L/prime(x|θ)=/integraldisplay L(x|θ,ν)π(ν)dν. (32.38) The function L/prime(x|θ) can also be used together with frequentist methods that employ the likelihood function such as ML estimation of parameters. The results then have a mixed frequentist/Bayesiancharacter, where the systematic uncertainty due to limited knowledge of the nuisance parameters is built in. Although this may make it more diﬃcult to disentangle statistical from systematic eﬀects, such a hybrid approach may satisfy the objective of reporting the result in a convenient way. Even if the subjective Bayesian approach is not used explicitly, Bayes’ theorem represents the way that people evaluate the impact of a new result on their beliefs. One of the criteria in choosing a method for reporting a measurement, therefore, should be the ease and convenience with which the co nsumer of the result can carry out this exercise.32.3.2. Frequentist conﬁdence intervals : The unqualiﬁed phrase “conﬁdence intervals” refers to frequentist intervals obtained with a procedure due to Neyman [19], described below. These are intervals (or in the multiparameter case, regions) constructed so as to include the true value of the parameter with a probability greater than or equal to a speciﬁed level, called thecoverage probability . In this section, we discuss several techniques for producing intervals that have, at least approximately, this property. 32.3.2.1. The Neyman construction for conﬁdence intervals: Consider a p.d.f. f(x;θ)w h e r e xrepresents the outcome of the experiment and θis the unknown parameter for which we want to construct a conﬁdence interval. The variable xcould (and often does) represent an estimator for θ.U s i n g f(x;θ), we can ﬁnd for a pre-speciﬁed probability 1 −α,a n df o re v e r yv a l u eo f θ,as e to fv a l u e s x 1(θ,α)a n d x2(θ,α) such that P(x1<x<x 2;θ)=1−α=/integraldisplayx2 x1f(x;θ)dx . (32.39) This is illustrated in Fig. 32.3: a horizontal line segment [x1(θ,α),x2(θ,α)] is drawn for representative values of θ.T h e union of such intervals for all values of θ, designated in the ﬁgure as D(α), is known as the conﬁdence belt . Typically the curves x1(θ,α) andx2(θ,α) are monotonic functions of θ, which we assume for this discussion. Possible experimental values xparameter θ x2(θ), θ2(x) x1(θ), θ1(x) /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; x1(θ0) x2(θ0) D(α) θ0 Figure 32.3: Construction of the conﬁdence belt (see text). Upon performing an experiment to measure xand obtaining a value x0, one draws a vertical line through x0. The conﬁdence interval for θ is the set of all values of θfor which the corresponding line segment [x1(θ,α),x2(θ,α)] is intercepted by this vertical line. Such conﬁdence intervals are said to have a conﬁdence level (CL) equal to 1 −α. Now suppose that the true value of θisθ0, indicated in the ﬁgure. We see from the ﬁgure that θ0lies between θ1(x)a n d θ2(x)i fa n d only if xlies between x1(θ0)a n d x2(θ0). The two events thus have the same probability, and since this is true for any value θ0,w ec a n drop the subscript 0 and obtain 1−α=P(x1(θ)<x<x 2(θ)) =P(θ2(x)<θ<θ 1(x)).(32.40) In this probability statement, θ1(x)a n d θ2(x),i.e., the endpoints of the interval, are the random variables and θis an unknown constant. If the experiment were to be repea ted a large number of times, the interval [ θ1,θ2] would vary, covering the ﬁxed value θin a fraction 1−αof the experiments. The condition of coverage in Eq. (32 .39) does not determine x1and x2uniquely, and additional criter ia are needed. The most common criterion is to choose central intervals such that the probabilities excluded below x1and above x2are each α/2. In other cases, one 326 32. Statistics may want to report only an upper or lower limit, in which case the probability excluded below x1or above x2can be set to zero. Another principle based on likelihood ratio ordering for determining which values of xshould be included in the conﬁdence belt is discussed in Sec. 32.3.2.2 When the observed random variable xis continuous, the coverage probability obtained with the Neyman construction is 1 −α, regardless of the true value of the parameter. If xis discrete, however, it is not possible to ﬁnd segments [ x1(θ,α),x2(θ,α)] that satisfy Eq. (32 .39) exactly for all values of θ. By convention, one constructs the conﬁdence belt requiring the probability P(x1<x<x 2)t ob e greater than or equal to 1−α. This gives conﬁdence intervals that include the true parameter with a probability greater than or equal to 1 −α. 32.3.2.2. Relationship between intervals and tests: An equivalent method of constructing conﬁdence intervals is to consider a test (see Sec. 32.2) of the hypothesis that the parameter’s true value is θ(assume one constructs a test for all physical values ofθ). One then excludes all values of θwhere the hypothesis would be rejected at a signiﬁcance level less than α. The remaining values constitute the conﬁdence interval at conﬁdence level 1 −α. In this procedure, one is still free to choose the test to be used; this corresponds to the freedom in the N eyman construction as to which values of the data are included in the conﬁdence belt. One possibility is use a test statistic based on the likelihood ratio , λ=f(x;θ) f(x;/hatwideθ), (32.41) where /hatwideθis the value of the parameter which, out of all allowed values, maximizes f(x;θ). This results in the intervals described in Ref. 20 by Feldman and Cousins. The same intervals can be obtained from the Neyman construction described in the previous section by including inthe conﬁdence belt those values of xwhich give the greatest values of λ. Another technique that can be formulated in the language of statistical tests has been used to set limits on the Higgs mass from measurements at LEP [21,22]. For each value of the Higgs mass, a statistic called CL sis determined from the ratio CLs=p-value of signal plus background hypothesis 1−p-value of hypothesis of background only.(32.42) Thep-values in Eq. (32 .42) are themselves based on a test statistic which depends in general on the signal being tested, i.e.,o nt h e hypothesized Higgs mass. Smaller CL scorresponds to a lesser level of agreement with the signal hypothesis. In the usual procedure for constructing conﬁdence intervals, one would exclude the signal hypothesis if the probability to obtain a value of CL sless than the one actually observed is less than α.T h eL E P Higgs group has in fact followed a more conservative approach, and excludes the signal at a conﬁdence level 1 −αif CL sitself (not the probability to obtain a lower CL svalue) is less than α. This results in a coverage probability that is in general greater than 1 −α.T h e interpretation of such intervals is discussed in Refs.[21,22]. 32.3.2.3. Proﬁle likelihood and treatment of nuisance parameters: As mentioned in Section 32.3.1, one may have a model containing parameters that must be determined from data, but which are not of any interest in the ﬁnal result (nuisance parameters). Suppose the likelihood L(θ,ν) depends on parameters of interest θand nuisance parameters ν. The nuisance parameters can be eﬀectively removed from the problem by constructing the proﬁle likelihood , deﬁned by Lp(θ)=L(θ,/hatwide/hatwideν(θ)), (32.43) where/hatwide/hatwideν(θ)i sg i v e nb yt h e νthat maximizes the likelihood for ﬁxed θ. The proﬁle likelihood may then be used to construct tests of or intervals for the parameters of interest. This is analogous to use ofthe integrated likelihood (32.38) used in the Bayesian approach. For example, one may construct the proﬁle likelihood ratio, λp(θ)=Lp(θ) L(/hatwideθ,/hatwideν), (32.44) where /hatwideθand/hatwideνare the ML estimators. The ratio λpcan be used in place of the likelihood ratio (32.41) for inference about θ.T h e resulting intervals for the parameters of interest are not guaranteed to have the exact coverage probability for all values of the nuisanceparameters, but in cases of practical interest the approximation is found to be very good. Further discussion on use of the proﬁle likelihood can be found in, e.g., Refs.[25,26] and other contributions to the PHYSTAT conferences [14]. 32.3.2.4. Gaussian distributed measurements: An important example of constructing a conﬁdence interval is when the data consists of a single random variable xthat follows a Gaussian distribution; this is often the case when xrepresents an estimator for a parameter and one has a suﬃciently large data sample. If there is more than one parameter being estimated, the multivariate Gaussianis used. For the univariate case with known σ, 1−α=1 √ 2πσ/integraldisplayµ+δ µ−δe−(x−µ)2/2σ2dx=e r f/parenleftbiggδ √ 2σ/parenrightbigg (32.45) is the probability that the measured value xwill fall within ±δof the true value µ. From the symmetry of the Gaussian with respect to x andµ, this is also the probability for the interval x±δto include µ. Fig. 32.4 shows a δ=1.64σconﬁdence interval unshaded. The choice δ=σg i v e sa ni n t e r v a lc a l l e dt h e standard error which has 1−α=6 8.27% if σis known. Values of αfor other frequently used choices of δare given in Table 32.1. −3 −2 −1012 3f(x;µ,σ) α/2 α/2 (x−µ)/σ1−α Figure 32.4: Illustration of a symmetric 90% conﬁdence interval (unshaded) for a measurement of a single quantity with Gaussian errors. Integrated probabilities, deﬁned by α,a r ea ss h o w n . Table 32.1: Area of the tails αoutside ±δfrom the mean of a Gaussian distribution. α δα δ 0.3173 1σ 0.2 1.28σ 4.55×10−2 2σ 0.1 1.64σ 2.7×10−3 3σ 0.05 1.96σ 6.3×10−5 4σ 0.01 2.58σ 5.7×10−7 5σ 0.001 3.29σ 2.0×10−9 6σ 10−4 3.89σ We can set a one-sided (upper or lower) limit by excluding above x+δ(or below x−δ). The values of αfor such limits are half the values in Table 32.1. 32. Statistics 327 In addition to Eq. (32 .45),αandδare also related by the cumulative distribution function for the χ2distribution, α=1−F(χ2;n), (32.46) forχ2=(δ/σ)2andn= 1 degree of freedom. This can be obtained from Fig. 32.1 on the n= 1 curve or by using the CERNLIB routine PROBor the ROOT function TMath::Prob . For multivariate measurements of, say, nparameter estimates /hatwideθ=(/hatwideθ1,...,/hatwideθn), one requires the full covariance matrix Vij= cov[/hatwideθi,/hatwideθj], which can be estimated as described in Sections 32.1.2 and 32.1.3. Under fairly general conditions with the methods of maximum-likelihood or least-squares in the large sample limit, theestimators will be distributed according to a multivariate Gaussian centered about the true (unknown) values θ, and furthermore, the likelihood function itself takes on a Gaussian shape. The standard error ellipse for the pair ( /hatwideθ i,/hatwideθj) is shown in Fig. 32.5, corresponding to a contour χ2=χ2 min+1o rl n L=l nLmax−1/2. The ellipse is centered about the estimated values /hatwideθ, and the tangents to the ellipse give the standard deviations of the estimators, σiand σj. The angle of the major axis of the ellipse is given by tan 2φ=2ρijσiσj σ2 j−σ2 i, (32.47) where ρij=c o v [ /hatwideθi,/hatwideθj]/σiσjis the correlation coeﬃcient. The correlation coeﬃcient can be visualized as the fraction of the distance σifrom the ellipse’s horizontal centerline at which the ellipse becomes tangent to vertical, i.e., at the distance ρijσibelow the centerline as shown. As ρijgoes to +1 or −1, the ellipse thins to a diagonal line. It could happen that one of the parameters, say, θj,i sk n o w nf r o m previous measurements to a p recision much better than σj, so that the current measurement contributes almost nothing to the knowledge of θj. However, the current measurement of θiand its dependence on θj may still be important. In this case, instead of quoting both parameter estimates and their correlation, one sometimes reports the value of θi, which minimizes χ2at a ﬁxed value of θj, such as the PDG best value. Thisθivalue lies along the dotted line between the points where the ellipse becomes tangent to vertical, and has statistical error σinner as shown on the ﬁgure, where σinner=( 1−ρ2 ij)1/2σi. Instead of the correlation ρij, one reports the dependency d/hatwideθi/dθjwhich is the slope of the dotted line. This slope is rel ated to the correlation coeﬃcient byd/hatwideθi/dθj=ρij×σi σj. θi φθi jσ θjiσ jσiσ^ θj^ij iρ σinnerσ Figure 32.5: Standard error ellipse for the estimators /hatwideθiand /hatwideθj. In this case the correlation is negative. As in the single-variable case , because of the symmetry of the Gaussian function between θand/hatwideθ, one ﬁnds that contours of constant lnLorχ2cover the true values with a certain, ﬁxed probability. That is, the conﬁdence region is determined by lnL(θ)≥lnLmax−∆lnL, (32.48) or where a χ2has been deﬁned for use with the method of least-squares, χ2(θ)≤χ2 min+∆χ2. (32.49)Table 32.2: ∆χ2or 2∆lnLcorresponding to a coverage probability 1 −αin the large data sample limit, for joint estimation of mparameters. (1−α)( % ) m=1 m=2 m=3 68.27 1.00 2.30 3.53 90. 2.71 4.61 6.25 95. 3.84 5.99 7.82 95.45 4.00 6.18 8.03 99. 6.63 9.21 11.34 99.73 9.00 11.83 14.16 Values of ∆χ2or 2∆lnLare given in Table 32.2 for several values of the coverage probability and number of ﬁtted parameters. For ﬁnite data samples, the probability for the regions determined by equations (32.48) or (32.49) to cover the true value of θwill depend on θ, so these are not exact conﬁdence regions according to our previous deﬁnition. Neverthel ess, they can still have a coverage probability only weakly dependent on the true parameter, andapproximately as given in Table 32.2. In any case, the coverage probability of the intervals or regions obtained according to this procedure can in principle be determined as a function of the true parameter(s), for example, using a Monte Carlo calculation. One of the practical advantages of intervals that can be constructed from the log-likelihood function or χ 2is that it is relatively simple to produce the interval for the combination of several experiments. If N independent measurements result in log-likelihood functions ln Li(θ), then the combined log-likelihood function is simply the sum, lnL(θ)=N/summationdisplay i=1lnLi(θ). (32.50) This can then be used to determine an approximate conﬁdence interval or region with Eq. (32 .48), just as with a single experiment. 32.3.2.5. Poisson or binomial data: Another important class of measurements consists of counting a certain number of events, n. In this section, we will assume these are all events of the desired type, i.e., there is no background. If n represents the number of events p roduced in a reaction with cross section σ, say, in a ﬁxed integrated luminosity L, then it follows a Poisson distribution with mean ν=σL. If, on the other hand, one has selected a larger sample of Nevents and found nof them to have a particular property, then nfollows a binomial distribution where the parameter pgives the probability for the event to possess the property in question. This is appropriate, e.g., for estimates of branching ratios or selection eﬃciencies based on a given total number of events. For the case of Poisson distributed n, the upper and lower limits on the mean value νcan be found from the Neyman procedure to be νlo=1 2F−1 χ2(αlo;2n), (32.51a) νup=1 2F−1 χ2(1−αup;2(n+1 ) ) , (32.51b) where the upper and lower limits are at conﬁdence levels of 1 −αloand 1−αup, respectively, and F−1 χ2is the quantile of the χ2distribution (inverse of the cumulative distribution). The quantiles F−1 χ2can be obtained from standard tables or from the CERNLIB routine CHISIN . For central conﬁdence intervals at conﬁdence level 1 −α,s e t αlo=αup=α/2. It happens that the upper limit from Eq. (32 .51a)c o i n c i d e s numerically with the Bayesian upper limit for a Poisson parameter, using a uniform prior p.d.f. for ν. Values for conﬁdence levels of 90% and 95% are shown in Table 32.3. 328 32. Statistics Table 32.3: Lower and upper (one-sided) limits for the mean νof a Poisson variable given nobserved events in the absence of background, for conﬁdence levels of 90% and 95%. 1−α=90% 1 −α=95% nν lo νup νlo νup 0 – 2.30 – 3.00 1 0.105 3.89 0.051 4.742 0.532 5.32 0.355 6.303 1.10 6.68 0.818 7.75 4 1.74 7.99 1.37 9.15 5 2.43 9.27 1.97 10.516 3.15 10.53 2.61 11.847 3.89 11.77 3.29 13.15 8 4.66 12.99 3.98 14.43 9 5.43 14.21 4.70 15.71 10 6.22 15.41 5.43 16.96 For the case of binomially distributed nsuccesses out of Ntrials with probability of success p, the upper and lower limits on pare found to be plo=nF−1 F[αlo;2n,2(N−n+1 ) ] N−n+1 + nF−1 F[αlo;2n,2(N−n+1 ) ], (32.52a) pup=(n+1 )F−1 F[1−αup;2(n+1 ),2(N−n)] (N−n)+(n+1 )F−1 F[1−αup;2(n+1 ),2(N−n)].(32.52b) Here F−1 Fis the quantile of the Fdistribution (also called the Fisher–Snedecor distribution; see Ref. 4). 32.3.2.6. Diﬃculties with intervals near a boundary: A number of issues arise in the construction and interpretation of conﬁdence intervals when the parameter can only take on values in a restricted range. An important example is where the mean of a Gaussian variable is constrained on physical grounds to be non-negative. This arises, for example, when the square of theneutrino mass is estimated from /hatwidem 2=/hatwideE2−/hatwidep2,w h e r e /hatwideEand/hatwidep are independent, Gaussian-distributed estimates of the energy and momentum. Although the true m2is constrained to be positive, random errors in /hatwideEand/hatwidepcan easily lead to negative values for the estimate /hatwidem2. If one uses the prescription given above for Gaussian distributed measurements, which says to construct the interval by taking the estimate plus-or-minus-one standard deviation, then this can give intervals that are partially or entirely in the unphysical region. Infact, by following strictly the Ney man construction for the central conﬁdence interval, one ﬁnds that the interval is truncated below zero; nevertheless an extremely small or even a zero-length interval can result. An additional important example is where the experiment consists of counting a certain number of events, n, which is assumed to be Poisson-distributed. Suppose the expectation value E[n]=ν is equal to s+b,w h e r e sandbare the means for signal and background processes, and assume further that bis a known constant. Then /hatwides=n−bis an unbiased estimator for s. Depending on true magnitudes of sandb, the estimate /hatwidescan easily fall in the negative region. Similar to the Gaussian case with the positive mean, thecentral conﬁdence interval or even the upper limit for smay be of zero length. The conﬁdence interval is in fact designed not to cover the parameter with a probability of at most α, and if a zero-length interval results, then this is evidently one of those experiments. So although the construction is behaving as it should, a null interval isan unsatisfying result to report, and several solutions to this type of problem are possible. An additional diﬃculty arises when a parameter estimate is not signiﬁcantly far away from the boundary, in which case it is natural to report a one-sided conﬁdence interval (often an upper limit). It is straightforward to force the Neyman prescription to produce only an upper limit by setting x 2=∞in Eq. 32.39. Then x1is uniquely determined and the upper limit can be obtained. If, however, thedata come out such that the parameter estimate is not so close to the boundary, one might wish to report a central ( i.e.,t w o - s i d e d ) conﬁdence interval. As pointed out by Feldman and Cousins [20],however, if the decision to report an upper limit or two-sided interval is made by looking at the data (“ﬂip-ﬂopping”), then the resulting intervals will not in general cover the parameter with the probability 1−α. With the conﬁdence intervals suggested in Ref. 20, the prescription determines whether the interval is one- or two-sided in a way which preserves the coverage probability. Interval constructions that havethis property and avoid the problem of null intervals are said to be uniﬁed. The intervals based on the Feldman-Cousins prescription are of this type. For a given choice of 1 −α, if the parameter estimate is suﬃciently close to the boundary, the method gives a one-sided limit. In the case of a Poisson variable in the presence of background,for example, this would occur if the number of observed events is compatible with the expected background. For parameter estimates increasingly far away from the boundary, i.e., for increasing signal signiﬁcance, the interval makes a smooth transition from one- to two-sided, and far away from the boundary, one obtains a central interval. The intervals according to thi s method for the mean of Poisson variable in the absence of background are given in Table 32.4. (Note thatαin Ref. 20 is deﬁned following Neyman [19] as the coverage probability; this is opposite the modern convention used here in whichthe coverage probability is 1 −α.) The values of 1 −αgiven here refer to the coverage of the true parameter by the whole interval [ ν 1,ν2]. In Table 32.3 for the one-sided upper and lower limits, however, 1 −α refers to the probability to have individually νup≥νorνlo≤ν. Table 32.4: Uniﬁed conﬁdence intervals [ ν1,ν2] for a the mean of a Poisson variable given nobserved events in the absence of background, for conﬁdence levels of 90% and 95%. 1−α=90% 1 −α=95% nν 1 ν2 ν1 ν2 0 0.00 2.44 0.00 3.09 1 0.11 4.36 0.05 5.14 2 0.53 5.91 0.36 6.72 3 1.10 7.42 0.82 8.254 1.47 8.60 1.37 9.765 1.84 9.99 1.84 11.266 2.21 11.47 2.21 12.75 7 3.56 12.53 2.58 13.81 8 3.96 13.99 2.94 15.299 4.36 15.30 4.36 16.77 10 5.50 16.50 4.75 17.82 A potential diﬃculty with uniﬁed intervals arises if, for example, one constructs such an interval for a Poisson parameter sof some yet to be discovered signal process with, say, 1 −α=0.9. If the true signal parameter is zero, or in any case much less than the expectedbackground, one will usually obtain a one-sided upper limit on s.I n a certain fraction of the experimen ts, however, a two-sided interval forswill result. Since, however, one typically chooses 1 −αto be only 0 .9o r0 .95 when searching for a new eﬀect, the value s=0 may be excluded from the interval before the existence of the eﬀect 32. Statistics 329 is well established. It must then be communicated carefully that in excluding s= 0 from the interval, one is not necessarily claiming to have discovered the eﬀect. The intervals constructed according to the uniﬁed procedure in Ref. 20 for a Poisson variable nconsisting of signal and background have the property that for n= 0 observed events, the upper limit decreases for increasing expected background. This is counter- intuitive, since it is known that if n= 0 for the experiment in question, then no background was observed, and therefore one may argue thatthe expected background should no t be relevant. The extent to which one should regard this feature as a drawback is a subject of some controversy (see, e.g.,R e f .2 4 ) . Another possibility is to construct a Bayesian interval as described in Section 32.3.1. The presence of the boundary can be incorporatedsimply by setting the prior density to zero in the unphysical region. Priors based on invariance principles (rather than subjective degree of belief) for the Poisson mean are rarely used in high-energy physics.An example one may consider for the Poisson problem is a prior inversely proportional to the mean; here one obtains a posterior that diverges for the case of zero events observed, and ﬁnds upper limits which undercover when evaluated by the frequentist deﬁnition of coverage [2]. Rather, priors uni form in the Poisson mean have been used, although as previously menti oned, this is generally not done to reﬂect the experimenter’s degree of belief, but rather as a procedure for obtaining an interval with certain frequentist properties. Theresulting upper limits have a coverage probability that depends on the true value of the Poisson parameter , and is everywhere greater than the stated probability content. Lower limits and two-sided intervals for the Poisson mean based on ﬂat priors undercover, however, for some values of the parameter, altho u g ht oa ne x t e n tt h a ti np r a c t i c a l cases may not be too severe [2, 17]. Intervals constructed in this way have the advantage of being easy to derive; if several independent measurements are to be combined then one simply multiplies thelikelihood functions (cf. Eq. (32 .50)). An additional alternative is presented by the intervals found from the likelihood function or χ 2using the prescription of Equations (32.48) or (32.49). As in the case of the Bayesian intervals, the coverage probability is not, in general, independent of the true parameter.Furthermore, these intervals can for some parameter values undercover. The coverage probability can, of course, be determined with some extra eﬀort and reported with the result. Also as in the Bayesian case, intervals derived from the value of the likelihood function from a combination of independent experiments canbe determined simply by multiplying the likelihood functions. These intervals are also invariant under transformation of the parameter; this is not true for Bayesian intervals with a conventional ﬂat prior, because a uniform distribution in, say, θwill not be uniform if transformed to θ 2. Use of the likelihood function to determine approximate conﬁdence intervals is discussed further in Ref. 23. In any case, it is important to always report suﬃcient information so that the result can be combined with other measurements. Often this means giving an unbiased estimator and its standard deviation, even if the estimated value is in the unphysical region. Regardless of the type of interval reported, the consumer of that result will almost certainly use it to derive some impression about the value of the parameter. This will inevitably be done, either explicitlyor intuitively, with Bayes’ theorem, p(θ|result) ∝L(result |θ)π(θ), (32.53) where the reader supplies his or her own prior beliefs π(θ)a b o u t the parameter, and the ‘result’ is whatever sort of interval or otherinformation the author has reported. For all of the intervals discussed, therefore, it is not suﬃcient to know the result; one must also know the probability to have obtained this result as a function of theparameter, i.e., the likelihood. Contours of constant likelihood, for example, provide this information, and so an interval obtained from lnL=l nL max−∆lnLalready takes one step in this direction. It can also be useful with a frequentist interval to calculate its subjective probability content using the posterior p.d.f. based on oneor several reasonable guesses for the prior p.d.f. If it turns out to be signiﬁcantly less than the stated conﬁdence level, this warns that it would be particularly misleading to draw conclusions about the parameter’s value from the interval alone. References: 1. B. Efron, Am. Stat. 40, 11 (1986). 2. R.D. Cousins, Am. J. Phys. 63, 398 (1995). 3. A. Stuart, J.K. Ord, and S. Arnold, Kendall’s Advanced Theory of Statistics ,V o l .2 A : Classical Inference and the Linear Model , 6th Ed., Oxford Univ. Press (1999), and earlier editions by Kendall and Stuart. The likelihood-ratio ordering principle is described at the beginning of Ch. 23. Chapter 26 compares diﬀerent schools of statistical inference. 4. F.E. James, Statistical Methods in Experimental Physics ,2 n de d . , (World Scientiﬁc, Singapore, 2007). 5. H. Cram´ er,Mathematical Methods of Statistics, Princeton Univ. Press, New Jersey (1958). 6. L. Lyons, Statistics for Nuclear and Particle Physicists , (Cambridge University Press, New York, 1986). 7. R. Barlow, Nucl. Instrum. Methods A297 , 496 (1990). 8. G. Cowan, Statistical Data Analysis , (Oxford University Press, Oxford, 1998). 9. For a review, see S. Baker and R. Cousins, Nucl. Instrum. Methods 221, 437 (1984). 10. For information on neural networks and related topics, see e.g., C.M. Bishop, Neural Networks for Pattern Recognition , Clarendon Press, Oxford (1995); C. Peterson and T. R¨ ognvaldsson, An Intro. to Artiﬁcial Neural Networks, in Proc. of the 1991 CERN School of Computing , C. Verkerk (ed.), CERN 92-02 (1992). 11. T. Hastie, R. Tibshirani, and J. Friedman, The Elements of Statistical Learning (Springer, New York, 2001). 12. A. Webb, Statistical Pattern Recognition , 2nd ed., (Wiley, New York, 2002). 13. L.I. Kuncheva, Combining Pattern Classiﬁers , (Wiley, New York, 2004). 14. Links to the Proceedings of the PHYSTAT conference series (Durham 2002, Stanford 2003, Oxford 2005, and Geneva 2007) can be found at phystat.org . 15. A. H¨ ockeret al.,TMVA Users Guide ,physics/0703039 (2007); software available from tmva.sf.net . 16. I. Narsky, StatPatternRecognition: A C++ Package for Statistical Analysis of High Energy Physics Data ,physics/0507143 (2005); software avail. from sourceforge.net/projects/statpatrec . 17. B.P. Roe and M.B. Woodroofe, Phys. Rev. D63, 13009 (2001). 18. P.H. Garthwaite, I.T. Jolliﬀe, and B. Jones, Statistical Inference , (Prentice Hall, 1995). 19. J. Neyman, Phil. Trans. Royal Soc. London, Series A, 236, 333 (1937), reprinted in A Selection of Early Statistical Papers on J. Neyman , (University of California Press, Berkeley, 1967). 20. G.J. Feldman and R.D. Cousins, Phys. Rev. D57, 3873 (1998). This paper does not specify what to do if the ordering principle gives equal rank to some values of x. Eq. 21.6 of Ref. 3 gives the rule: all such points are include d in the acceptanc e region (the domain D(α)). Some authors have assumed the contrary, and shown that one can then obtain null intervals. 21. T. Junk, Nucl. Instrum. Methods A434 , 435 (1999). 22. A.L. Read, Modiﬁed frequentist analysis of search results (the CLsmethod) ,i nF .J a m e s ,L .L y o n s ,a n dY .P e r r i n( e d s . ) , Workshop on Conﬁdence Limits , CERN Yellow Report 2000-005, available through cdsweb.cern.ch . 23. F. Porter, Nucl. Instrum. Methods A368 , 793 (1996). 24. Workshop on Conﬁdence Limits, CERN, 17-18 Jan. 2000, www.cern.ch/CERN/Divisions/EP/Events/CLW/ . The proceed- i n g s ,F .J a m e s ,L .L y o n s ,a n dY .P e r r i n( e d s . ) ,C E R NY e l l o w Report 2000-005, are available through cdsweb.cern.ch .S e e also the later Fermilab workshop linked to the CERN web page. 25. N. Reid, Likelihood Inference in the Presence of Nuisance Parameters , Proceedings of PHYSTAT2003, L. Lyons, R. Mount, and R. Reitmeyer, eds., eConf C030908, Stanford, 2003. 26. W.A. Rolke, A.M. Lopez, and J. Conrad, Nucl. Instrum. Methods A551 , 493 (2005); physics/0403059 . 330 33. Monte Carlo techniques 33. MONTE CARLO TECHNIQUES Revised September 2007 by G. Cowan (RHUL). Monte Carlo techniques are often the only practical way to evaluate diﬃcult integrals or to sample random variables governed by complicated probability density functions. Here we describe an assortment of methods for sampling some commonly occurring probability density functions. 33.1. Sampling the uniform distribution Most Monte Carlo sampling or int egration techniques assume a “random number generator,” whic h generates uniform statistically independent values on the half open interval [0 ,1); for reviews see, e.g.,[1, 2]. Uniform random number generators are available in software libraries such as CERNLIB [3], CLHEP [4], and ROOT [5]. Forexample, in addition to a basic congruential generator TRandom (see below), ROOT provides three more sophisticated routines: TRandom1 implements the RANLUX generator [6] based on the method by L¨uscher, and allows the user to select diﬀerent quality levels, trading oﬀ quality with speed; TRandom2 is based on the maximally equidistributed combined Tausworthe generator by L’Ecuyer [7]; theTRandom3 generator implements the Mersenne twister algorithm of Matsumoto and Nishimura [8]. All of the algorithms produce aperiodic sequence of numbers, and t o obtain eﬀectively random values, one must not use more than a small subset of a single period. The Mersenne twister algorithm has an extremely long period of 2 19937−1. The performance of the generators can be investigated with tests such as DIEHARD [9] or TestU01 [10]. Many commonly availablecongruential generators fail th ese tests and often have sequences (typically with periods less than 2 32), which can be easily exhausted on modern computers. A short period is a problem for the TRandom generator in ROOT, which, however, has the advantage that its state is stored in a single 32-bit word. The generators TRandom1 , TRandom2 ,o r TRandom3 have much longer periods, with TRandom3 being recommended by the ROOT authors as providing the best combination of speed and good random properties. 33.2. Inverse transform method If the desired probability density function is f(x) on the range −∞<x< ∞, its cumulative distribution function (expressing the probability that x≤a)i sg i v e nb yE q .( 3 1 .6). If ais chosen with probability density f(a), then the integrated probability up to point a,F(a), is itself a random variable which will occur with uniform probability density on [0 ,1]. If xcan take on any value, and ignoring the endpoints, we can then ﬁnd a unique xchosen from the p.d.f. f(s) f o rag i v e n uif we set u=F(x), (33.1) provided we can ﬁnd an inverse of F, deﬁned by x=F−1(u). (33.2) This method is shown in Fig. 33.1a. It is most convenient when one can calculate by hand the inverse function of the indeﬁnite integral of f. This is the case for some common functions f(x)s u c ha se x p ( x), (1−x)n,a n d1 /(1 +x2) (Cauchy or Breit-Wigner), although it does not necessarily produce the fastest generator. Standard libraries contain software to implement this method numerically, workingfrom functions or histograms in one or more dimensions, e.g.,t h e UNU.RAN package [11], available in ROOT. For a discrete distribution, F(x) will have a discontinuous jump of sizef(x k) at each allowed xk,k=1,2,···.C h o o s e ufrom a uniform distribution on (0,1) as before. Find xksuch that F(xk−1)<u≤F(xk)≡Prob ( x≤xk)=k/summationdisplay i=1f(xi); ( 3 3 .3) thenxkis the value we seek (note: F(x0)≡0). This algorithm is illustrated in Fig. 33.1b.0101 F(x) F(x) }f(xk) x xk+1 xku x x=F−1(u)Continuous distribution Discrete distribution u(a) (b) Figure 33.1: Use of a random number uchosen from a uniform distribution (0,1) to ﬁnd a random number xfrom a distribution with cumulative distribution function F(x). 33.3. Acceptance-rejecti on method (Von Neumann) Very commonly an analytic form for F(x) is unknown or too complex to work with, so that obtaining an inverse as in Eq. (33 .2) is impractical. We suppose that for any given value of x, the probability density function f(x) can be computed, and further that enough is known about f(x) that we can enclose it entirely inside a shape which isCtimes an easily generated distribution h(x), as illustrated in Fig. 33.2. C h(x)C h(x) f(x) xf(x)(a) (b) Figure 33.2: Illustration of the accepta nce-rejection method. Random points are chosen inside the upper bounding ﬁgure, andrejected if the ordinate exceeds f(x). The lower ﬁgure illustrates a method to increase the eﬃciency (see text). Frequently h(x) is uniform or is a normalized sum of uniform distributions. Note that both f(x)a n d h(x) must be normalized to unit area, and therefore, the proportionality constant C>1. To generate f(x), ﬁrst generate a candidate xaccording to h(x). Calculate f(x) and the height of the envelope Ch(x); generate uand test if uC h(x)≤f(x). If so, accept x; if not reject xand try again. If we regard xanduC h(x) as the abscissa and ordinate of a point in a two-dimensional plot, these points will populate the entire area Ch(x) in a smooth manner; then we accept those which fall under f(x). The eﬃciency is the ratio of ar eas, which must equal 1 /C; therefore we must keep Ca sc l o s ea sp o s s i b l et o1 . 0 .T h e r e f o r e ,w et r yt oc h o o s e Ch(x)t ob ea sc l o s et o f(x) as convenience dictates, as in the lower part of Fig. 33.2. 33. Monte Carlo techniques 331 33.4. Algorithms Algorithms for generating random numbers belonging to many diﬀerent distributions are given for example by Press [12], Ahrens and Dieter [13], Rubinstein [14], Devroye [15], and Walck [16]. For many distributions, alternative algorithms exist, varying in complexity, speed, and accuracy. For time-criti cal applications, these algorithms may be coded in-line to remove the signiﬁcant overhead oftenencountered in making function calls. In the examples given below, we use the notation for the variables and parameters given in Table 31.1. Variables named “ u” are assumed to be independent and uniform on [0,1). Denominators must be veriﬁed to be non-zero where relevant. 33.4.1. Exponential decay : This is a common application of the inverse transform method, and uses the fact that if uis uniformly distributed in [0 ,1], then (1 −u)i s as well. Consider an exponential p.d.f. f(t)=( 1 /τ)exp (−t/τ)t h a ti s truncated so as to lie between two values, aandb, and renormalized to unit area. To generate decay times taccording to this p.d.f., ﬁrst letα=e x p ( −a/τ)a n d β=e x p ( −b/τ); then generate uand let t=−τln(β+u(α−β)). (33.4) For (a, b)=( 0 ,∞), we have simply t=−τlnu. (See also Sec. 33.4.6.) 33.4.2. Isotropic direction in 3D : Isotropy means the density is proportional to solid angle, the diﬀerential element of which is dΩ=d(cosθ)dφ. Hence cos θis uniform (2 u1−1) and φis uniform (2 πu2). For alternative generation of sin φand cos φ, see the next subsection. 33.4.3. Sine and cosine of random angle in 2D : Generate u1andu2.T h e n v1=2u1−1 is uniform on ( −1,1), and v2=u2is uniform on (0,1). Calculate r2=v2 1+v2 2.I fr2>1, start over. Otherwise, the sine ( S) and cosine ( C) of a random angle ( i.e., uniformly distributed between zero and 2 π)a r eg i v e nb y S=2v1v2/r2and C=(v2 1−v2 2)/r2. (33.5) 33.4.4. Gaussian distribution : Ifu1andu2are uniform on (0,1), then z1=s i n2 πu1/radicalbig −2l nu2and z2=c o s2 πu1/radicalbig −2l nu2(33.6) are independent and Gaussian distributed with mean 0 and σ=1 . There are many faster variants of this basic algorithm. For example, construct v1=2u1−1a n d v2=2u2−1, which are uniform on ( −1,1). Calculate r2=v2 1+v2 2,a n di f r2>1s t a r to v e r . I f r2<1, it is uniform on (0,1). Then z1=v1/radicalBigg −2l nr2 r2and z2=v2/radicalBigg −2l nr2 r2(33.7) are independent numbers chosen from a normal distribution with mean 0 and variance 1. z/prime i=µ+σzidistributes with mean µand variance σ2. For a multivariate Gaussian with an n×ncovariance matrix V,o n e can start by generating nindependent Gaussian variables, {ηj},w i t h mean 0 and variance 1 as above. Then the new set {xi}is obtained asxi=µi+/summationtext jLijηj,w h e r e µiis the mean of xi,a n d Lijare the components of L, the unique lower triangular matrix that fulﬁls V=LLT.T h em a t r i x Lcan be easily computed by the following recursive relation ( Cholesky’s method): Ljj=⎛ ⎝Vjj−j−1/summationdisplay k=1L2 jk⎞ ⎠1/2 , (33.8a) Lij=Vij−/summationtextj−1 k=1LikLjk Ljj,j=1, ..., n;i=j+1, ..., n, (33.8b) where Vij=ρijσiσjare the components of V.F o r n= 2 one has L=/parenleftbigg σ1 0 ρσ2/radicalbig 1−ρ2σ2/parenrightbigg , (33.9) and therefore the correlated Gaussian variables are generated as x1=µ1+σ1η1,x2=µ2+ρσ2η1+/radicalbig 1−ρ2σ2η2.33.4.5. χ2(n) distribution : To generate variable following the χ2distribution for ndegrees of freedom, use the Gamma distribution with k=n/2a n d λ=1/2u s i n g the method of Sec. 33.4.6. 33.4.6. Gamma distribution : All of the following algorithms are given for λ=1 .F o r λ/negationslash=1 , divide the resulting random number xbyλ. •Ifk= 1 (the exponential distribution), accept x=−lnu.( S e e also Sec. 33.4.1.) •If 0<k< 1, initialize with v1=(e+k)/e(with e=2.71828 ... being the natural log base). Generate u1,u2. Deﬁne v2=v1u1. Case 1: v2≤1. Deﬁne x=v1/k 2.I fu2≤e−x, accept xand stop, else restart by generating new u1,u2. Case 2: v2>1. Deﬁne x=−ln([v1−v2]/k). Ifu2≤xk−1, accept xand stop, else restar t by generating new u1,u2. Note that, for k<1, the probability density has a pole at x= 0, so that return values of zero due to underﬂow must be accepted or otherwise dealt with. •Otherwise, if k>1, initialize with c=3k−0.75. Generate u1and compute v1=u1(1−u1)a n d v2=(u1−0.5)/radicalbig c/v1.I f x=k+v2−1≤0, go back and generate new u1;o t h e r w i s e generate u2and compute v3=6 4v3 1u22.I fv3≤1−2v2 2/xorif lnv3≤2{[k−1]ln[x/(k−1)]−v2}, accept xand stop; otherwise go back and generate new u1. 33.4.7. Binomial distribution : Begin with k= 0 and generate uuniform in [0 ,1). Compute Pk=( 1−p)nand store PkintoB.I fu≤Baccept rk=kand stop. Otherwise, increment kby one; compute the next Pkas Pk·(p/(1−p))·(n−k)/(k+1 ) ; a d d t h i s t o B. Again, if u≤B, accept rk=kand stop, otherwise iterate until a value is accepted. If p>1/2, it will be more eﬃcient to generate rfromf(r;n,q),i.e., withpandqinterchanged, and then set rk=n−r. 33.4.8. Poisson distribution : Iterate until a successful choice is made: Begin with k=1a n ds e t A= 1 to start. Generate u. Replace AwithuA;i fn o w A<exp(−µ), where µis the Poisson parameter, accept nk=k−1a n ds t o p . Otherwise increment kby 1, generate a new uand repeat, always starting with the value of Aleft from the previous try. Note that the Poisson generator used in ROOT’s TRandom classes before version 5.12 (i ncluding the derived classes TRandom1, TRandom2, TRandom3 ) as well as the routine RNPSSN from CERNLIB, use a Gaussian approximation when µexceeds a given threshold. This may be satisfactory (and much faster) for some applications. To do this, generate zfrom a Gaussian with zero mean and unit standard deviation; then use x=m a x ( 0 ,[µ+z√ µ+0.5]) where [ ] signiﬁes the greatest integer ≤the expression. The routines from Numerical Recipes [12] and CLHEP’s routine RandPoisson do not make this approximation (see, e.g., Ref. 17). 33.4.9. Student’s tdistribution : Generate u1andu2uniform in (0 ,1); then t=s i n ( 2 πu1)[n(u−2/n 2− 1)]1/2follows the Student’s tdistribution for n>0 degrees of freedom (nnot necessarily an integer). Alternatively, generate xfrom a Gaussian with mean 0 and σ2=1 according to the method of 33.4.4. Next generate y, an independent gamma random variate, according to 33.4.6 with λ=1/2a n d k=n/2. Then z=x//radicalbig y/nis distributed as a twithndegrees of freedom. For the special case n= 1, the Breit-Wigner distribution, generate u1andu2;s e tv1=2u1−1a n d v2=2u2−1. Ifv2 1+v2 2≤1 accept z=v1/v2as a Breit-Wigner distribution with unit area, center at 0.0, and FWHM 2.0. Otherwise start over. For center M0and FWHM Γ, useW=zΓ/2+M0. 332 33. Monte Carlo techniques 33.5. Markov Chain Monte Carlo In applications involving generation of random numbers following a multivariate distribution with a high number of dimensions, thetransformation method may not be possible and the acceptance- rejection technique may have too low of an eﬃciency to be practical. If it is not required to have independent random values, but only thatthey follow a certain distribution, then Markov Chain Monte Carlo (MCMC) methods can be used. In depth treatments of MCMC can be found, e.g., in the texts by Robert and Casella [18], Liu [19], and the review by Neal [20]. MCMC is particularly useful in connection with Bayesian statistics, where a p.d.f. p(θ) for an n-dimensional vector of parameters θ=(θ 1,...,θ n) is obtained, and one needs the marginal distribution of a subset of the components. Here one samples θfromp(θ)a n d simply records the marginal distribution for the components of interest. A simple and broadly applicable MCMC method is the Metropolis- Hastings algorithm, which allows one to generate multidimensional points θdistributed according to a target p.d.f. that is proportional to a given function p(θ). It is not necessary to have p(θ) normalized to unit area, which is useful in Bayesian statistics, as posterior probability densities are often determined only up to an unknown normalization constant. To generate points that follow p(θ), one ﬁrst needs a proposal p.d.f. q(θ;θ0), which can be (almost) any p.d.f. from which independent random values θcan be generated, and whic h contains as a parameter another point in the same space θ0. For example, a multivariate Gaussian centered about θ0can be used. Beginning at an arbitrary starting point θ0, the Hastings algorithm iterates the following steps: 1. Generate a value θusing the proposal density q(θ;θ0); 2. Form the Hastings test ratio, α=m i n/bracketleftbigg 1,p(θ)q(θ0;θ) p(θ0)q(θ;θ0)/bracketrightbigg ; 3. Generate a value uuniformly distributed in [0 ,1]; 4. Ifu≤α,t a k e θ1=θ. Otherwise, repeat the old point, i.e., θ1=θ0. If one takes the proposal density to be symmetric in θandθ0,t h e n this is the Metropolis -Hastings algorithm, and the test ratio becomes α= min[1 ,p(θ)/p(θ0)]. That is, if the proposed θis at a value of probability higher than θ0, the step is taken. If the proposed step is rejected, hop in place. Methods for assessing and optimizing the performance of the algorithm are discussed in, e.g., [18–20]. One can, for example, examine the autocorrelation as a function of the lag k,i.e.,t h e correlation of a sampled point with that ksteps removed. This should decrease as quickly as p ossible for increasing k. Generally one chooses the proposal density so as to optimize some quality measure such as the autocorrelation. For certain problems it has been shown that one achieves optimal performance when theacceptance fraction, that is , the fraction of points with u≤α,i s around 40%. This can be adjusted by varying the width of the proposal density. For example, one can use for the proposal p.d.f. a multivariate Gaussian with the same covariance matrix as that of the target p.d.f., but scaled by a constant.References: 1. F. James, Comp. Phys. Comm. 60, 329-344, 1990. 2. P. L’Ecuyer, Proc. 1997 Winter Simulation Conference , IEEE Press, Dec. 1997, 127–134. 3. The CERN Program Library (CERNLIB); seecernlib.web.cern.ch/cernlib . 4. Leif L¨ onnblad, Comp. Phys. Comm. 84, 307 (1994). 5. Rene Brun and Fons Rademakers, Nucl. Inst. Meth. A389 ,8 1 (1997); see also root.cern.ch . 6. F. James, Comp. Phys. Comm. 79, 111 (1994), based on M. L¨uscher, Comp. Phys. Comm. 79, 100 (1994). 7. P. L’Ecuyer, Mathematics of Computation, 65, 213 (1996) and 65, 225 (1999). 8. M. Matsumoto and T. Nishimura, ACM Transactions on Modeling and Computer Simulation , Vol. 8, No. 1, January 1998, 3–30. 9. Much of DIEHARD is described in: G. Marsaglia, AC u r r e n t View of Random Number Generators , keynote address, Computer Science and Statistics: 16th Symposium on the Interface , Elsevier (1985). 10. P. L’Ecuyer and R. Simard, ACM Transactions on Mathematical Software , 33, 4, Article 1, December 2007. 11. UNURAN is described at statistik.wu-wien.ac.at/software/ unuran ;s e ea l s oW .H ¨ ormann, J. Leydold, and G. Derﬂinger, Automatic Nonuniform Random Variate Generation , (Springer, New York, 2004). 12. W.H. Press et al.,Numerical Recipes , 3rd edition, (Cambridge University Press, New York, 2007). 13. J.H. Ahrens and U. Dieter, Computing 12, 223 (1974). 14. R.Y. Rubinstein, Simulation and the Monte Carlo Method ,( J o h n Wiley and Sons, Inc., New York, 1981). 15. L. Devroye, Non-Uniform Random Variate Generation , (Springer-Verlag, New York, 1986); available online atcg.scs.carleton.ca/~luc/rnbookindex.html . 16. Ch. Walck, Handbook on Statistical Distributions for Experimen- talists , University of Stockholm Internal Report SUF-PFY/96-01, available from www.physto.se/~walck . 17. J. Heinrich, CDF Note CDF/MEMO/STATISTICS/PUBLIC /8032, 2006. 18. C.P. Robert and G. Casella, Monte Carlo Statistical Methods , 2nd ed., (Springer, New York, 2004). 19. J.S. Liu, Monte Carlo Strategies in Scientiﬁc Computing , (Springer, New York, 2001). 20. R.M. Neal, Probabilistic Inference Using Markov Chain Monte Carlo Methods , Technical Report CRG-TR-93-1, Dept. of Computer Science, University of Toronto, available from www.cs.toronto.edu/~radford/res-mcmc.html . 34. Monte Carlo particle numbering scheme 333 34. MONTE CARLO PARTICLE NUMBERING SCHEME Revised December 2007 by L. Garren (Fermilab), C.-J. Lin (LBNL), S. Navas (U. Granada), P. Richardson (Durham U.), T. Sj¨ ostrand (Lund U.), and T. Trippe (LBNL). The Monte Carlo particle numbering scheme presented here is intended to facilitate interfacing between event generators, detector simulators, and analysis packages used in particle physics. Thenumbering scheme was introduced in 1988 [1] and a revised version [2,3] was adopted in 1998 in order to allow systematic inclusion of quark model states which are as yet undiscovered and hypotheticalparticles such as SUSY particles. The numbering scheme is used inseveral event generators, e.g.HERWIG and PYTHIA/JETSET, and in the /HEPEVT/ [4] standard interface. The general form is a 7–digit number: ±nn rnLnq1nq2nq3nJ. This encodes information about the particle’s spin, ﬂavor content, and internal quantum numbers. The details are as follows: 1. Particles are given positive numbers, antiparticles negative numbers. The PDG convention for mesons is used, so that K+ andB+are particles. 2. Quarks and leptons are numbered consecutively starting from 1 and 11 respectively; to do this they are ﬁrst ordered by family and within families by weak isospin. 3. In composite quark systems (diquarks, mesons, and baryons) nq1−3are quark numbers used to sp ecify the quark content, while the rightmost digit nJ=2J+ 1 gives the system’s spin (except for the K0 SandK0 L). The scheme does not cover particles of spin J>4. 4. Diquarks have 4-digit numbers with nq1≥nq2andnq3=0 . 5. The numbering of mesons is guided by the nonrelativistic ( L–S decoupled) quark model, as listed in Tables 14.2 and 14.3. a. The numbers specifying the meson’s quark content conform to the convention nq1=0a n d nq2≥nq3. The special case K0 Lis the sole exception to this rule. b. The quark numbers of ﬂavorless, light ( u,d,s)m e s o n sa r e : 11 for the member of the isotriplet ( π0,ρ0,...), 22 for the lighter isosinglet ( η,ω,... ), and 33 for the heavier isosinglet (η/prime,φ ,... ). Since isosinglet mesons are often large mixtures ofu u+d dands sstates, 22 and 33 are assigned by mass and do not necessarily specify the dominant quark composition. c. The special numbers 310 and 130 are given to the K0 Sand K0 Lrespectively. d. The ﬁfth digit nLis reserved to distinguish mesons of the same total ( J) but diﬀerent spin ( S) and orbital ( L) angular momentum quantum numbers. For J>0t h en u m b e r sa r e : (L,S)=(J−1,1)nL=0,(J,0)nL=1,(J,1)nL=2 and (J+1,1)nL= 3. For the exceptional case J=0t h e numbers are (0 ,0)nL=0a n d( 1 ,1)nL=1( i.e.nL=L). See Table 34.1. Table 34.1: Meson numbering logic. Here qqstands for nq2nq3. L=J−1,S=1 L=J,S=0 L=J,S=1 L=J+1 ,S=1 J code JPCL code JPCL code JPCL code JPCL 0 ——— 00qq10−+0 —— — 10qq10++1 1 00qq31−−0 10qq31+−1 20qq31++1 30qq31−−2 2 00qq52++1 10qq52−+2 20qq52−−2 30qq52++3 3 00qq73−−2 10qq73+−3 20qq73++3 30qq73−−4 4 00qq94++3 10qq94−+4 20qq94−−4 30qq94++5 e. If a set of physical mesons correspond to a (non-negligible) mixture of basis states, diﬀering in their internal quantum numbers, then the lightest physical state gets the smallestbasis state number. For example the K 1(1270) is numbered 10313 (11P1K1B)a n dt h e K1(1400) is numbered 20313 (13P1K1A).f. The sixth digit nris used to label mesons radially excited above the ground state. g. Numbers have been assigned for complete nr=0S-a n d P-wave multiplets, even where states remain to be identiﬁed. h. In some instances assignments within the q¯qmeson model are only tentative; here best g uess assignments are made. i. Many states appearing in the Meson Listings are not yet assigned within the q¯qmodel. Here nq2−3andnJare assigned according to the stat e’s likely ﬂavors and spin; all such unassigned light isoscalar states are given the ﬂavor code 22. Within these groups nL=0,1,2,...is used to distinguish states of increasing mass. These states are ﬂagged using n= 9. It is to be expected that these numbers will evolve as the nature of the states are elucidated. Codes areassigned to all mesons which are listed in the one-page table at the end of the Meson Summary Table as long as they have a prefered or established spin. Additional heavy meson statesexpected from heavy quark sp ectroscopy are also assigned codes. 6. The numbering of baryons is again guided by the nonrelativistic quark model, see Table 14.6. a. The numbers specifying a baryon’s quark content are such that in general n q1≥nq2≥nq3. b. Two states exist for J=1/2 baryons containing 3 diﬀerent types of quarks. In the lighter baryon ( Λ,Ξ,Ω,... ) the light quarks are in an antisymmetric ( J= 0) state while for the heavier baryon ( Σ0,Ξ/prime,Ω/prime,...) they are in a symmetric (J= 1) state. In this situation nq2andnq3are reversed for the lighter state, so that the smaller number corresponds tothe lighter baryon. c. At present most Monte Carlos do not include excited baryons and no systematic scheme has been developed to denotethem, though one is foreseen. In the meantime, use of the PDG 96 [5] numbers for excited baryons is recommended. d. For pentaquark states n=9 ,n rnLnq1nq2gives the four quark numbers in order nr≥nL≥nq1≥nq2,nq3gives the antiquark number, and nJ=2J+ 1, with the assumption thatJ=1/2 for the states currently reported. 7. The gluon, when considered as a gauge boson, has oﬃcial number 21. In codes for glueballs, however, 9 is used to allow a notationin close analogy with that of hadrons. 8. The pomeron and odderon trajectories and a generic reggeon trajectory of states in QCD are assigned codes 990, 9990, and 110respectively, where the ﬁnal 0 indicates the indeterminate nature of the spin, and the other digit s reﬂect the expected “valence” ﬂavor content. We do not attempt a complete classiﬁcation of allreggeon trajectories, since there is currently no need to distinguish a speciﬁc such trajectory fro mi t sl o w e s t - l y i n gm e m b e r . 9. Two-digit numbers in the range 21–30 are provided for the Standard Model gauge bosons and Higgs. 10. Codes 81–100 are reserved for generator-speciﬁc pseudoparticles and concepts. 11. The search for physics beyond the Standard Model is an active area, so these codes are also standardized as far as possible. a. A standard fourth generation of fermions is included by analogy with the ﬁrst three. b. The graviton and the boson content of a two-Higgs-doublet scenario and of additional SU(2) ×U(1) groups are found in the range 31–40. c. “One-of-a-kind” exotic particles are assigned numbers in the range 41–80. d. Fundamental supersymmetric particles are identiﬁed by adding a nonzero nto the particle number. The superpartner of a boson or a left-handed fermion has n= 1 while the superpartner of a right-handed fermion has n=2 .W h e n mixing occurs, such as between the winos and chargedHiggsinos to give charginos, or between left and rightsfermions, the lighter physical state is given the smaller basis state number. e. Technicolor states have n= 3, with technifermions treated like ordinary fermions. States which are ordinary color singlets have n r= 0. Color octets have nr=1 .I fas t a t e has non-trivial quantum numbers under the topcolor groups 334 34. Monte Carlo particle numbering scheme SU(3) 1×SU(3) 2, the quantum numbers are speciﬁed by tech,ij,w h e r e iandjare 1 or 2. nLis then 2 i+j.T h e coloron, V8, is a heavy gluon color octet and thus is 3100021. f. Excited (composite) quarks and leptons are identiﬁed by setting n=4 . g. Within several scenarios of new physics, it is possible to have colored particles suﬃciently long-lived for color-singlethadronic states to form around them. In the context ofsupersymmetric scenarios, these states are called R-hadrons, since they carry odd R-parity. R-hadron codes, deﬁned here, should be viewed as templates for corresponding codes alsoin other scenarios, for any long-lived particle that is either an unﬂavored color octet or a ﬂavored color triplet. The R-hadron code is obtained by combining the SUSY particle code with a code for the light degrees of freedom, with as many intermediate zeros removed from the former as required to make place for the latter at the end. (To exemplify, asparticle n00000 n ˜qcombined with quarks q1andq2obtains coden00n˜qnq1nq2nJ.) Speciﬁcally, the new-particle spin decouples in the limit of large masses, so that the ﬁnal nJ digit is deﬁned by the spin state of the light-quark system alone. An appropriate number of nqdigits is used to deﬁne the ordinary-quark content. As usual, 9 rather than 21 is used to denote a gluon/gluino in composite states. The signof the hadron agrees with that of the constituent new particle (a color triplet) where there i s a distinct new antiparticle, and else is deﬁned as for normal hadrons. Particle names areRwith the ﬂavor content as lower index. A non-exhaustive list of R-hadron codes is given below. h. Kaluza-Klein excitations in models with extra dimensions haven=5o r n= 6, to distinquish excitations of left- or right-handed fermions or, in case of mixing, the lighter or heavier state (cf. 11d). The nonzero n rdigit gives the radial excitation number, in scenarios where the level spacing allowthese to be distinguished. Should the model also contain supersymmetry, excited SUSY states would be denoted by an n r>0, with n= 1 or 2 as usual. Should some colored states be long-lived enough that hadrons would form around them, the coding strategy of 11g applies, with the initial two nnr digits preserved in the combined code. A non-exhaustive list of codes for the Kaluza-Klein states is given below. 12. Occasionally program authors add their own states. To avoid confusion, these should be ﬂagged by setting nnr= 99. 13. Concerning the non-99 numbers, it may be noted that only quarks, excited quarks, squarks, and diquarks have nq3=0 ;o n l y diquarks, baryons (including pentaquarks), and the odderon have nq1/negationslash= 0; and only mesons, the reggeon, and the pomeron have nq1=0a n d nq2/negationslash= 0. Concerning mesons (not antimesons), if nq1 is odd then it labels a quark and an antiquark if even. 14. Nuclear codes are given as 10-digit numbers ±10LZZZAAAI . For a (hyper)nucleus consisting of npprotons, nnneutrons and nΛΛ’s,A=np+nn+nΛgives the total baryon number, Z=np the total charge and L=nΛthe total number of strange quarks. Igives the isomer level, with I= 0 corresponding to the ground state and I>0 to excitations, see [9], where states denoted m,n,p,q translate to I=1−4. As examples, the deuteron is 1000010020 and235U is 1000922350. To avoid ambiguities, nuclear codes should not be applied to a single hadron, like p,n orΛ0, where quark-contents-b ased codes already exist. This text and lists of particle numbers can be found on the WWW [6]. The StdHep Monte Carlo standardization project [7] maintains the list of PDG particle numbers, as well as numbering schemes from most event generators and software to convert betweenthe diﬀerent schemes. References: 1. G.P. Yost et al., Particle Data Group, Phys. Lett. B204 , 1 (1988). 2. I. G. Knowles et al.,i n“Physics at LEP2” , CERN 96-01, vol. 2, p. 103. 3. C. Caso et al., Particle Data Group, Eur. Phys. J. C3, 1 (1998). 4. T. Sj¨ ostrand et al.,i n“Zphysics at LEP1” , CERN 89-08, vol. 3, p. 327. 5. R.M. Barnett et al.,P D G ,P h y s .R e v . D54, 1 (1996).6.pdg.lbl.gov/2006/mcdata/mc particle id contents.html . 7. L. Garren, StdHep, Monte Carlo Standardization at FNAL , Fermilab PM0091 and StdHep WWW site: http://cepa.fnal.gov/psm/stdhep/ . 8. W.-M. Yao et al.,J .P h y s . G33, 1 (2006). 9. G. Audi et al.,N u c l .P h y s . A729 , 3 (2003) See also http://www.nndc.bnl.gov/amdc/web/nubase en.html . QUARKS d 1 u 2 s 3 c 4 b 5 t 6 b/prime7 t/prime8 LEPTONS e−11 νe 12 µ−13 νµ 14 τ−15 ντ 16 τ/prime−17 ντ/prime 18 EXCITED PARTICLESd ∗4000001 u∗4000002 e∗4000011 ν∗e4000012 GAUGE AND HIGGS BOSONSg (9) 21 γ 22 Z 023 W+24 h0/H0 125 Z/prime/Z0 232 Z/prime/prime/Z0 333 W/prime/W+ 234 H0/H0 235 A0/H0 336 H+37DIQUARKS (dd)1 1103 (ud)02101 (ud)12103 (uu)12203 (sd)0 3101 (sd)1 3103 (su)0 3201 (su)1 3203 (ss)1 3303 (cd)0 4101 (cd)1 4103 (cu)0 4201 (cu)1 4203 (cs)0 4301 (cs)1 4303 (cc)1 4403 (bd)0 5101 (bd)1 5103 (bu)0 5201 (bu)1 5203 (bs)0 5301 (bs)1 5303 (bc)0 5401 (bc)1 5403 (bb)1 5503 TECHNICOLOR PARTICLES π0 tech3000111 π+ tech3000211 π/prime0 tech3000221 η0 tech3100221 ρ0 tech3000113 ρ+ tech3000213 ω0 tech3000223 V8 3100021 π1 tech,223060111 π8 tech,223160111 ρtech,11 3130113 ρtech,12 3140113 ρtech,21 3150113 ρtech,22 3160113 34. Monte Carlo particle numbering scheme 335 R-HADRONS R0 /tildewidegg1000993 R0 /tildewidegd d1009113 R+ /tildewidegu d1009213 R0 /tildewidegu u1009223 R0 /tildewidegd s1009313 R+ /tildewidegu s1009323 R0 /tildewidegs s1009333 R− /tildewidegddd1091114 R0 /tildewidegudd1092114 R+ /tildewideguud1092214 R++ /tildewideguuu1092224 R− /tildewidegsdd1093114 R0 /tildewidegsud1093214 R+ /tildewidegsuu1093224 R− /tildewidegssd1093314 R0 /tildewidegssu1093324 R− /tildewidegsss1093334 R+ /tildewidet1 d1000612 R0 /tildewidet1 u1000622 R+ /tildewidet1 s1000632 R0 /tildewidet1 c1000642 R+ /tildewidet1 b1000652 R0 /tildewidet1dd11006113 R+ /tildewidet1ud01006211 R+ /tildewidet1ud11006213 R++ /tildewidet1uu11006223 R0 /tildewidet1sd01006311 R0 /tildewidet1sd11006313 R+ /tildewidet1su01006321 R+ /tildewidet1su11006323 R0 /tildewidet1ss11006333 SPECIAL PARTICLES G(graviton) 39 R041 LQc42 reggeon 110 pomeron 990 odderon 9990 for MC internal use 81–100SUSY PARTICLES /tildewidedL1000001 /tildewideuL1000002 /tildewidesL 1000003 /tildewidecL 1000004 /tildewideb1 1000005a /tildewidet1 1000006a /tildewidee− L1000011 /tildewideνeL1000012 /tildewideµ− L1000013 /tildewideνµL1000014 /tildewideτ− 11000015a /tildewideντL1000016 /tildewidedR2000001 /tildewideuR2000002 /tildewidesR 2000003 /tildewidecR 2000004 /tildewideb2 2000005a /tildewidet2 2000006a /tildewidee− R2000011 /tildewideµ− R2000013 /tildewideτ− 22000015a /tildewideg 1000021 /tildewideχ0 11000022b /tildewideχ0 21000023b /tildewideχ+ 11000024b /tildewideχ0 31000025b /tildewideχ0 41000035b /tildewideχ+ 21000037b /tildewideG 1000039 KALUZA-KLEIN EXCITATIONS d(1) L5100001∗ u(1) L5100002∗ e(1)− L5100011∗ ν(1) eL5100012∗ d(1) R6100001∗ u(1)R6100002∗ e(1)− R6100011∗ ν(1) eR6100012∗ g(1)5100021∗ γ(1)5100022∗ Z(1)05100023∗ W(1)+5100024∗ h(1)05100025∗ G(1)5100039∗LIGHT I= 1 MESONS π0111 π+211 a0(980)09000111 a0(980)+9000211 π(1300)0100111 π(1300)+100211 a0(1450)010111 a0(1450)+10211 π(1800)09010111 π(1800)+9010211 ρ(770)0113 ρ(770)+213 b1(1235)010113 b1(1235)+10213 a1(1260)020113 a1(1260)+20213 π1(1400)09000113 π1(1400)+9000213 ρ(1450)0100113 ρ(1450)+100213 π1(1600)09010113 π1(1600)+9010213 a1(1640)09020113 a1(1640)+9020213 ρ(1700)030113 ρ(1700)+30213 ρ(1900)09030113 ρ(1900)+9030213 ρ(2150)09040113 ρ(2150)+9040213 a2(1320)0115 a2(1320)+215 π2(1670)010115 π2(1670)+10215 a2(1700)09000115 a2(1700)+9000215 π2(2100)09010115 π2(2100)+9010215 ρ3(1690)0117 ρ3(1690)+217 ρ3(1990)09000117 ρ3(1990)+9000217 ρ3(2250)09010117 ρ3(2250)+9010217 a4(2040)0119 a4(2040)+219LIGHT I= 0 MESONS (u u,d d,a n d s sAdmixtures) η 221 η/prime(958) 331 f0(600) 9000221 f0(980) 9010221 η(1295) 100221 f0(1370) 10221 η(1405) 9020221 η(1475) 100331 f0(1500) 9030221 f0(1710) 10331 η(1760) 9040221 f0(2020) 9050221 f0(2100) 9060221 f0(2200) 9070221 η(2225) 9080221 ω(782) 223 φ(1020) 333 h1(1170) 10223 f1(1285) 20223 h1(1380) 10333 f1(1420) 20333 ω(1420) 100223 f1(1510) 9000223 h1(1595) 9010223 ω(1650) 30223 φ(1680) 100333 f2(1270) 225 f2(1430) 9000225 f/prime 2(1525) 335 f2(1565) 9010225 f2(1640) 9020225 η2(1645) 10225 f2(1810) 9030225 η2(1870) 10335 f2(1910) 9040225 f2(1950) 9050225 f2(2010) 9060225 f2(2150) 9070225 f2(2300) 9080225 f2(2340) 9090225 ω3(1670) 227 φ3(1850) 337 f4(2050) 229 fJ(2220) 9000229 f4(2300) 9010229 336 34. Monte Carlo particle numbering scheme STRANGE MESONS K0 L130 K0 S310 K0311 K+321 K∗ 0(800)09000311 K∗ 0(800)+9000321 K∗ 0(1430)010311 K∗ 0(1430)+10321 K(1460)0100311 K(1460)+100321 K(1830)09010311 K(1830)+9010321 K∗ 0(1950)09020311 K∗ 0(1950)+9020321 K∗(892)0313 K∗(892)+323 K1(1270)010313 K1(1270)+10323 K1(1400)020313 K1(1400)+20323 K∗(1410)0100313 K∗(1410)+100323 K1(1650)09000313 K1(1650)+9000323 K∗(1680)030313 K∗(1680)+30323 K∗ 2(1430)0315 K∗ 2(1430)+325 K2(1580)09000315 K2(1580)+9000325 K2(1770)010315 K2(1770)+10325 K2(1820)020315 K2(1820)+20325 K∗ 2(1980)09010315 K∗ 2(1980)+9010325 K2(2250)09020315 K2(2250)+9020325 K∗ 3(1780)0317 K∗ 3(1780)+327 K3(2320)09010317 K3(2320)+9010327 K∗ 4(2045)0319 K∗ 4(2045)+329 K4(2500)09000319 K4(2500)+9000329CHARMED MESONS D+411 D0421 D∗ 0(2400)+10411 D∗ 0(2400)010421 D∗(2010)+413 D∗(2007)0423 D1(2420)+10413 D1(2420)010423 D1(H)+20413 D1(2430)020423 D∗ 2(2460)+415 D∗ 2(2460)0425 D+s 431 D∗ s0(2317)+10431 D∗+s 433 Ds1(2536)+10433 Ds1(2460)+20433 D∗ s2(2573)+435 BOTTOM MESONSB 0511 B+521 B∗0 010511 B∗+ 010521 B∗0513 B∗+523 B1(L)010513 B1(L)+10523 B1(H)020513 B1(H)+20523 B∗0 2515 B∗+ 2525 B0s 531 B∗0 s010531 B∗0s 533 Bs1(L)010533 Bs1(H)020533 B∗0 s2535 B+c 541 B∗+ c010541 B∗+c 543 Bc1(L)+10543 Bc1(H)+20543 B∗+ c2545c cMESONS ηc(1S) 441 χc0(1P) 10441 ηc(2S) 100441 J/ψ(1S) 443 hc(1P) 10443 χc1(1P) 20443 ψ(2S) 100443 ψ(3770) 30443 ψ(4040) 9000443 ψ(4160) 9010443 ψ(4415) 9020443 χc2(1P) 445 χc2(2P) 100445 b bMESONS ηb(1S) 551 χb0(1P) 10551 ηb(2S) 100551 χb0(2P) 110551 ηb(3S) 200551 χb0(3P) 210551 Υ(1S) 553 hb(1P) 10553 χb1(1P) 20553 Υ1(1D) 30553 Υ(2S) 100553 hb(2P) 110553 χb1(2P) 120553 Υ1(2D) 130553 Υ(3S) 200553 hb(3P) 210553 χb1(3P) 220553 Υ(4S) 300553 Υ(10860) 9000553 Υ(11020) 9010553 χb2(1P) 555 ηb2(1D) 10555 Υ2(1D) 20555 χb2(2P) 100555 ηb2(2D) 110555 Υ2(2D) 120555 χb2(3P) 200555 Υ3(1D) 557 Υ3(2D) 100557LIGHT BARYONS p 2212 n 2112 ∆++2224 ∆+2214 ∆02114 ∆−1114 STRANGE BARYONS Λ 3122 Σ+3222 Σ03212 Σ−3112 Σ∗+3224d Σ∗03214d Σ∗−3114d Ξ03322 Ξ−3312 Ξ∗03324d Ξ∗−3314d Ω−3334 CHARMED BARYONS Λ+c 4122 Σ++c 4222 Σ+c 4212 Σ0c 4112 Σ∗++c 4224 Σ∗+c 4214 Σ∗0c 4114 Ξ+c 4232 Ξ0c 4132 Ξ/prime+c 4322 Ξ/prime0c 4312 Ξ∗+c 4324 Ξ∗0c 4314 Ω0c 4332 Ω∗0c 4334 Ξ+cc 4412 Ξ++cc 4422 Ξ∗+cc 4414 Ξ∗++cc 4424 Ω+cc 4432 Ω∗+cc 4434 Ω++ccc 4444 PENTAQUARKS Θ+9221132 Φ−−9331122BOTTOM BARYONS Λ0 b5122 Σ− b5112 Σ0 b5212 Σ+ b5222 Σ∗− b5114 Σ∗0 b5214 Σ∗+ b5224 Ξ− b5132 Ξ0 b5232 Ξ/prime− b5312 Ξ/prime0 b5322 Ξ∗− b5314 Ξ∗0 b5324 Ω− b5332 Ω∗− b5334 Ξ0 bc5142 Ξ+ bc5242 Ξ/prime0 bc5412 Ξ/prime+ bc5422 Ξ∗0 bc5414 Ξ∗+ bc5424 Ω0 bc5342 Ω/prime0 bc5432 Ω∗0 bc5434 Ω+ bcc5442 Ω∗+ bcc5444 Ξ− bb5512 Ξ0 bb5522 Ξ∗− bb5514 Ξ∗0 bb5524 Ω− bb5532 Ω∗− bb5534 Ω0 bbc5542 Ω∗0 bbc5544 Ω− bbb5554 Footnotes to the Tables: ∗) Numbers or names in bold face are new or have changed since the 2006 Review [8]. a) Particulary in the third generation, the left and right sfermion states may mix, as shown. The lighter mixed state is given the smaller number. b) The physical /tildewideχstates are admixtures of the pure /tildewideγ,/tildewideZ0,/tildewiderW+,/tildewideH0 1,/tildewideH0 2,a n d/tildewideH+states. c) In this draft we have only provided one generic leptoquark code. More general classiﬁcations according to spin, weak isospin and ﬂavor content would lead to a host of states, that could beadded as the need arises. d)Σ∗andΞ∗are alternate names for Σ(1385) and Ξ(1530). 35. Clebsch-Gordan coeﬃcients 337 35. CLEBSCH-GORDAN COEFFICIENTS, SPHERICAL HARMONICS, AND dFUNCTIONS Note: A square-root sign is to be understood over every coeﬃcient, e.g.,f o r −8/15 read −/radicalbig 8/15. Y0 1=/radicalbigg 3 4πcosθ Y1 1=−/radicalbigg 3 8πsinθeiφ Y0 2=/radicalbigg 5 4π/parenleftBig3 2cos2θ−1 2/parenrightBig Y1 2=−/radicalbigg 15 8πsinθcosθeiφ Y2 2=1 4/radicalbigg 15 2πsin2θe2iφ Y−m /lscript=(−1)mYm∗ /lscript /angbracketleftj1j2m1m2|j1j2JM/angbracketright =(−1)J−j1−j2/angbracketleftj2j1m2m1|j2j1JM/angbracketright d/lscript m,0=/radicalbigg 4π 2/lscript+1Ym /lscripte−imφ dj m/prime,m=(−1)m−m/primedj m,m/prime=dj −m,−m/prime d1 0,0=c o s θd1/2 1/2,1/2=c o sθ 2 d1/2 1/2,−1/2=−sinθ 2d1 1,1=1+c o s θ 2 d1 1,0=−sinθ √ 2 d1 1,−1=1−cosθ 2 d3/2 3/2,3/2=1+c o s θ 2cosθ 2 d3/2 3/2,1/2=−√ 31+c o s θ 2sinθ 2 d3/2 3/2,−1/2=√ 31−cosθ 2cosθ 2 d3/2 3/2,−3/2=−1−cosθ 2sinθ 2 d3/2 1/2,1/2=3c o sθ−1 2cosθ 2 d3/2 1/2,−1/2=−3c o sθ+1 2sinθ 2d2 2,2=/parenleftBig1+c o s θ 2/parenrightBig2 d2 2,1=−1+c o s θ 2sinθ d2 2,0=√ 6 4sin2θ d2 2,−1=−1−cosθ 2sinθ d2 2,−2=/parenleftBig1−cosθ 2/parenrightBig2d2 1,1=1+c o s θ 2(2 cos θ−1) d2 1,0=−/radicalbigg 3 2sinθcosθ d2 1,−1=1−cosθ 2(2 cos θ+1 ) d2 0,0=/parenleftBig3 2cos2θ−1 2/parenrightBig+15/2 5/2 +3/23/2 +3/2 1/5 4/54/5 −1/55/2 5/2 −1/2 3/5 2/5 −1 −23/2 −1/2 2/5 5/2 3/2 −3/2 −3/2 4/5 1/5 −4/51/5 −1/2 −21−5/25/2−3/5 −1/2 +1/2+1−1/2 2/5 3/5 −2/5 −1/2 2 +2 +3/2+3/2 5/2 +5/2 5/2 5/2 3/2 1/2 1/2 −1/3 −1 +101/6+1/2 +1/2 −1/2 −3/2+1/2 2/5 1/15 −8/15+1/2 1/10 3/103/5 5/2 3/2 1/2 −1/2 1/6 −1/3 5/2 5/2 −5/2 13/2 −3/2 −3/52/5−3/2 −3/23/5 2/51/2 −1 −10−1/2 8/15 −1/15 −2/5 −1/2 −3/2−1/2 3/10 3/5 1/10+3/2 +3/2 +1/2 −1/2+3/2 +1/2+2+1 +2 +10 +12/5 3/53/2 3/5 −2/5 −1 +10+3/2 1 +1+3 +11 03 1/3+2 2/323/2 3/2 1/3 2/3+1/2 0 −11/2 +1/2 2/3 −1/3 −1/2 +1/21+11 0 1/2 1/2 −1/20 0 1/2 −1/21 1−1 −1/21 1 −1/2 +1/2+1/2 +1/2 +1/2 −1/2 −1/2 +1/2 −1/2 −13/2 2/3 3/2 −3/2 11/3−1/2 −1/21/2 1/3 −2/3+1+1/2 +1 0+3/2 2/3 3 3 3 3 3 1 −1 −2−32/3 1/3−22 1/3 −2/3−20 −1 −2−1 0 +1−1 2/5 8/15 1/152 −1 −1 −2−1 01/2 −1/6 −1/31 −1 1/10 −3/10 3/502 01 0 3/10 −2/5 3/1001/2 −1/21/5 1/53/5+1 +1 −100−1 +11/15 8/15 2/52 +22 +1 1/2 1/21 1/2 2 0 1/6 1/62/31 1/2 −1/20 02 2 −2 1 −1 −11 −1 1/2 −1/2−1 1/2 1/20 0 0 −11/3 1/3−1/3−1/2+1 −1 −1 0+1 00 +1 −12 1 0 0+1+1 +1+1 1/3 1/6 −1/21 +1 3/5 −3/10 1/10−1/3 −1 0 +1 0+2 +1+23 +3/2+1/2 +1 1/4 2 2 −11 2 −2 1−1 1/4 −1/21/2 1/2 −1/2 −1/2 +1/2 −3/2 −3/21/21 0 0 3/4 +1/2 −1/2 −1/22 +1 3/4 3/4 −3/41/4−1/2 +1/2−1/41 +1/2−1/2 +1/21+1/23/5 0 −1+1/20+1/23/2 +1/2+5/2 +2 −1/2+1/2 +2 +1 +1/212×1/2 3/2×1/2 3/2×12×11×1/21/2×1/2 1×1Notation:JJ MM... ... . ... ..m1m2 m1m2Coefficients −1/52 2/7 2/7−3/73 1/2 −1/2 −1 −2−2 −104 1/2 1/2−33 1/2 −1/2 −21−44 −21/5−27/70+1/27/2 +7/2 7/2 +5/2 3/7 4/7 +2 +1 01 +2 +1 +4 14 4 +2 3/14 3/144/7+2 1/2 −1/20+2 −1 0 +1 +2+2 +1 0 −132 4 1/14 1/143/7 3/7+13 1/5 −1/53/10 −3/10+12 +2 +1 0 −1 −2−2 −1 0 +1+23/7 3/7−1/14 −1/14+11 43 2 2/7 2/7−2/71/14 1/14 4 1/14 1/143/73/73 3/10 −3/101/5 −1/5−1 −2 −2 −1 00 −1 −2−1 0 +1+1 0 −1 −2−12 4 3/14 3/144/7−2 −2 −23/7 3/7−1/14 −1/14−11 1/5 −3/10 3/10−110 0 1/70 1/708/35 18/35 8/350 1/10 −1/102/5 −2/5000 02/5 −2/5−1/10 1/100 1/5 1/5 −1/5−1/51/5 −1/5−3/10 3/10+12/7 2/7−3/7+3 1/2 +2 +1 01/2+2+2 +2 +1+2+1+3 1/2 −1/2 0 +1 +234+1/2 +3/2+3/2+2 +5/2 4/7 7/2 +3/2 1/7 4/72/75/2 +3/2 +2 +1 −1016/35 −18/351/35 1/35 12/35 18/35 4/353/2 +3/2+3/2 −3/2 −1/2 +1/22/5 −2/5 7/2 7/2 4/35 18/35 12/35 1/35−1/25/2 27/70 3/35 −5/14 −6/35−1/23/2 7/2 7/2 −5/2 4/7 3/75/2 −5/2 3/7 −4/7 −3/2 −22/7 4/7 1/75/2 −3/2 −1 −218/35 −1/35 −16/35−3/2 1/5 −2/5 2/5 −3/2 −1/23/2 −3/2 7/2 1−7/2−1/2 2/5 −1/5 0 0 −1 −22/51/2 −1/2 1/10 3/10−1/5 −2/5 −3/2 −1/2 +1/25/2 3/2 1/2 +1/2 2/5 1/5 −3/2 −1/2 +1/2 +3/2−1/10−3/10+1/2 2/5 2/5 +1 0 −1 −20+33 3 +22 +2 1 +3/2 +3/2 +1/2+1/2 1/2 −1/2 −1/2 +1/2 +3/21/2 3 2 3 0 1/20 1/209/20 9/2021 3 −1 1/5 1/53/52 3 3 1−3−2 1/2 1/2 −3/22 1/2 −1/2 −3/2−2−1 1/2 −1/2 −1/2 −3/201 −1 3/10 3/10−2/5 −3/2 −1/20 0 1/4 1/4 −1/4 −1/40 9/20 9/20 +1/2 −1/2 −3/2−1/20 −1/200 1/4 1/4−1/4 −1/4 −3/2 −1/2 +1/21/2 −1/201 3/10 3/10 −3/2 −1/2 +1/2 +3/2+3/2 +1/2 −1/2 −3/2−2/5+1 +1 +1 1/5 3/5 1/51/2 +3/2 +1/2 −1/2+3/2+3/2 −1/5+1/2 6/35 5/14 −3/351/5−3/7 −1/2 +1/2+3/25/2 2×3/2 2×23/2×3/2 −3 Figure 35.1 : The sign convention is that of Wigner ( Group Theory , Academic Press, New York, 1959), also used by Condon and Shortley ( The Theory of Atomic Spectra , Cambridge Univ. Press, New York, 1953), Rose ( Elementary Theory of Angular Momentum , Wiley, New York, 1957), and Cohen ( Tables of the Clebsch-Gordan Coeﬃcients , North American Rockwell Science Center, Thousand Oaks, Calif., 1974). The coeﬃcients here have been calculated using computer programs written independently by Cohen and at LBNL. 338 36. SU(3) isoscalar factors and representation matrices 36. SU(3) ISOSCALAR FACTORS AND REPRESENTATION MATRICES Written by R.L. Kelly (LBNL). The most commonly used SU(3) isoscalar factors, corresponding to the singlet, octet, and decuplet content of 8 ⊗8a n d1 0 ⊗8, are shown at the right. The notation uses particle names to identify thecoeﬃcients, so that the pattern of relative couplings may be seen at a glance. We illustrate the use of the coeﬃcients below. See J.J de Swart, Rev. Mod. Phys. 35, 916 (1963) for detailed explanations and phase conventions. A√ is to be understood over every integer in the matrices; the exponent 1 /2 on each matrix is a reminder of this. For example, the Ξ→ΩKelement of the 10 →10⊗8m a t r i xi s −√ 6/√ 24 =−1/2. Intramultiplet relative decay s trengths may be read directly from the matrices. For example, in decuplet →octet + octet decays, the ratio of Ω∗→Ξ Kand∆→Nπpartial widths is, from the 10 →8×8 matrix, Γ(Ω∗→Ξ K) Γ(∆→Nπ)=12 6×(phase space factors) . (36.1) Including isospin Clebsch-Gordan coeﬃcients, we obtain, e.g., Γ(Ω∗−→Ξ0K−) Γ(∆+→pπ0)=1/2 2/3×12 6×p.s.f. =3 2×p.s.f. (36.2) Partial widths for 8 →8⊗8 involve a linear superposition of 8 1 (symmetric) and 8 2(antisymmetric) couplings. For example, Γ(Ξ∗→Ξπ)∼/parenleftBigg −/radicalbigg 9 20g1+/radicalbigg 3 12g2/parenrightBigg2 . (36.3) The relations between g1andg2(with de Swart’s normalization) and the standard DandFcouplings that appear in the interaction Lagrangian, L=−√ 2DTr ({ B,B}M)+√ 2FT r([ B,B]M), (36.4) where [ B,B]≡ BB−B Band{ B,B}≡ BB+B B,a r e D=√ 30 40g1,F =√ 6 24g2. (36.5) Thus, for example, Γ(Ξ∗→Ξπ)∼(F−D)2∼(1−2α)2, (36.6) where α≡F/(D+F). (This deﬁnition of αis de Swart’s. The alternative D/(D+F), due to Gell-Mann, is also used.) The generators of SU(3) transformations, λa(a=1,8), are 3 ×3 matrices that obey the following commutation and anticommutation relationships: [λa,λb]≡λaλb−λbλa=2ifabcλc (36.7) {λa,λb}≡λaλb+λbλa=4 3δabI+2dabcλc, (36.8) where Iis the 3 ×3 identity matrix, and δabis the Kronecker delta symbol. The fabcare odd under the permutation of any pair of indices, while the dabcare even. The nonzero values are1→8⊗8 /parenleftbig Λ/parenrightbig →/parenleftbig N KΣ π Λ η Ξ K/parenrightbig =1 √ 8(2 3 −1−2)1/2 81→8⊗8 ⎛ ⎜⎜⎝N Σ Λ Ξ⎞ ⎟⎟⎠→⎛ ⎜⎜⎝Nπ Nη ΣK ΛK N KΣ π Λ π Σ ηΞ K N KΣ π Λ ηΞ K Σ KΛ KΞ πΞ η⎞ ⎟⎟⎠=1 √ 20⎛ ⎜⎝9−1−9−1 −6044 −6 2−12−4−2 9−1−9−1⎞ ⎟⎠1/2 82→8⊗8 ⎛ ⎜⎜⎝N Σ Λ Ξ⎞ ⎟⎟⎠→⎛ ⎜⎜⎝Nπ Nη ΣK ΛK N KΣ π Λ π Σ ηΞ K N KΣ π Λ ηΞ K Σ KΛ KΞ πΞ η⎞ ⎟⎟⎠=1 √ 12⎛ ⎜⎝333 −3 2800 −2 600 6 333 −3⎞ ⎟⎠1/2 10→8⊗8 ⎛ ⎜⎜⎝∆ Σ ΞΩ⎞ ⎟⎟⎠→⎛ ⎜⎜⎝Nπ ΣK N KΣ π Λ π Σ ηΞ K Σ KΛ KΞ πΞ η Ξ K⎞ ⎟⎟⎠=1 √ 12⎛ ⎜⎝−66 −22 −332 3−333 12⎞ ⎟⎠1/2 8→10⊗8 ⎛ ⎜⎜⎝N Σ Λ Ξ⎞ ⎟⎟⎠→⎛ ⎜⎜⎝∆π ΣK ∆ KΣ π Σ ηΞ K Σπ ΞK Σ KΞ π Ξ ηΩ K⎞ ⎟⎟⎠=1 √ 15⎛ ⎜⎝−12 3 8−2−32 −96 3−3−36⎞ ⎟⎠1/2 10→10⊗8 ⎛ ⎜⎜⎝∆ Σ Ξ Ω⎞ ⎟⎟⎠→⎛ ⎜⎜⎝∆π ∆η ΣK ∆ KΣ π Σ ηΞ K Σ KΞ π Ξ ηΩ K Ξ KΩ η⎞ ⎟⎟⎠=1 √ 24⎛ ⎜⎝15 3 −6 88 0 −8 12 3 −3−6 12−12⎞ ⎟⎠1/2 abc f abc abc d abc abc d abc 123 1 118 1/√ 3 355 1/2 147 1/2 146 1/2 366 −1/2 156 −1/2 157 1/2 377 −1/2 246 1/2 228 1/√ 3 448 −1/(2√ 3) 257 1/2 247 −1/2 558 −1/(2√ 3) 345 1/2 256 1/2 668 −1/(2√ 3) 367 −1/2 338 1/√ 3 778 −1/(2√ 3) 458√ 3/2 344 1/2 888 −1/√ 3 678√ 3/2 Theλa’s are λ1=/parenleftBigg010 100 000/parenrightBigg λ2=/parenleftBigg0−i0 i00 000/parenrightBigg λ3=/parenleftBigg100 0−10 000/parenrightBigg λ4=/parenleftBigg001 000 100/parenrightBigg λ5=/parenleftBigg00 −i 000 i00/parenrightBigg λ6=/parenleftBigg000 001 010/parenrightBigg λ7=/parenleftBigg000 00 −i 0i0/parenrightBigg λ8=1 √ 3/parenleftBigg100 01000 −2/parenrightBigg Equation (36 .7) deﬁnes the Lie algebra of SU(3). A general d- dimensional representation is given by a set of d×dmatrices satisfying Eq. (36 .7) with the f abcgiven above. Equation (36 .8) is speciﬁc to the deﬁning 3-dimensional representation. 37. SU(n) multiplets and Young diagrams 339 37. SU( n) MULTIPLETS AND YOUNG DIAGRAMS Written by C.G. Wohl (LBNL). This note tells (1) how SU( n) particle multiplets are identiﬁed or labeled, (2) how to ﬁnd the number of particles in a multiplet from its label, (3) how to draw the Young diagram for a multiplet, and (4) how to use Young diagrams to determine the overall multiplet structure of a composite system, such as a 3-quark or a meson-baryon system. In much of the literature, the wor d “representation” is used where we use “multiplet,” and “tableau” is used where we use “diagram.” 37.1. Multiplet labels An SU( n) multiplet is uniquely identiﬁed by a string of ( n−1) nonnegative integers: ( α ,β,γ,... ). Any such set of integers speciﬁes a multiplet. For an SU(2) multiplet such as an isospin multiplet, the single integer αis the number of steps from one end of the multiplet to the other ( i.e., it is one fewer than the number of particles in the multiplet). In SU(3), the two integers αandβare the numbers of steps across the top and bottom level s of the multiplet diagram. Thus the labels for the SU(3) octet and decuplet 11 03 are (1,1) and (3,0). For larger n, the interpretation of the integers in terms of the geometry of the multiplets, which exist in an (n−1)-dimensional space, is not so readily apparent. The label for the SU( n) singlet is (0 ,0,...,0). In a ﬂavor SU( n), thenquarks together form a (1 ,0,...,0) multiplet, and the n antiquarks belong to a (0 ,...,0,1) multiplet. These two multiplets are conjugate to one another, which means their labels are related by (α ,β,... )↔(...,β,α ). 37.2. Number of particles The number of particles in a multiplet, N=N(α ,β,... ), is given as follows (note the pattern of the equations). In SU(2), N=N(α)i s N=(α+1 ) 1. (37.1) In SU(3), N=N(α, β)i s N=(α+1 ) 1·(β+1 ) 1·(α+β+2 ) 2. (37.2) In SU(4), N=N(α, β, γ )i s N=(α+1) 1·(β+1) 1·(γ+1) 1·(α+β+2) 2·(β+γ+2) 2·(α+β+γ+3) 3. (37.3) Note that in Eq. (37 .3) there is no factor with ( α+γ+2 ) : o n l y a consecutive sequence of the label integers appears in any factor. One more example should make the pattern clear for any SU( n). In SU(5), N=N(α, β, γ, δ )i s N=(α+1) 1·(β+1) 1·(γ+1) 1·(δ+1) 1·(α+β+2) 2·(β+γ+2) 2 ×(γ+δ+2) 2·(α+β+γ+3) 3·(β+γ+δ+3) 3·(α+β+γ+δ+4) 4.(37.4) From the symmetry of these equations, it is clear that multiplets that are conjugate to one another have the same number of particles, but so can other multiplets. For example, the SU(4) multiplets (3,0,0) and (1,1,0) each have 20 particles. Try the equations and see.37.3. Young diagrams A Young diagram consists of an array of boxes (or some other symbol) arranged in one or more left-justiﬁed rows, with each row being at least as long as the row beneath. The correspondence between a diagram and a multiplet label is: The top row juts out αboxes to the right past the end of the second row, the second row juts out β boxes to the right past the end of the third row, etc.A diagram in SU(n) has at most nrows. There can be any number of “completed” columns of nboxes buttressing the left of a diagram; these don’t aﬀect the label. Thus in SU(3) the diagrams , , , , represent the multiplets (1,0), (0,1), (0,0), (1,1), and (3,0). In anySU(n), the quark multiplet is represented by a single box, the antiquark multiplet by a column of ( n−1) boxes, and a singlet by a completed column of nboxes. 37.4. Coupling multiplets together The following recipe tells how to ﬁnd the multiplets that occur in coupling two multiplets together. To couple together more than two multiplets, ﬁrst couple two, then couple a third with each of the multiplets obtained from the ﬁrst two, etc. First a deﬁnition: A sequence of the letters a ,b,c ,... isadmissible if at any point in the sequence at least as many a’s have occurred as b’s, at least as many b’s have occurred as c’s,etc.Thus abcdandaabcb are admissible sequences and abbandacbare not. Now the recipe: (a) Draw the Young diagrams for the two multiplets, but in one of the diagrams replace the boxes in the ﬁrst row with a’s, the boxes in the second row with b’s,etc.Thus, to couple two SU(3) octets (such as the π-meson octet and the baryon octet), we start with and aa b.T h e unlettered diagram forms the upper left-hand corner of all the enlarged diagrams constructed below. (b) Add the a’s from the lettered diagram to the right-hand ends of the rows of the unlettered diagram to form all possible legitimate Young diagrams that have no more than one aper column. In general, there will be several distinct diagrams, and all the a’s appear in each diagram. At this stage, for the coupling of the two SU(3) octets, wehave: aa, a, a, . aa aa (c) Use the b’s to further enlarge the diagrams already obtained, subject to the same rules. Then throw away any diagram in which the full sequence of letters formed by reading right to left in the ﬁrst row, then the second row, etc., is not admissible. (d) Proceed as in (c) with the c’s (if any), etc. The ﬁnal result of the coupling of the two SU(3) octets is: ⊗ aa b= aa⊕ aa⊕ a⊕ a⊕ a⊕ . ba b a b a bb a a b Here only the diagrams with admissible sequences of a’s and b’s and w i t hf e w e rt h a nf o u rr o w s( s i n c e n= 3) have been kept. In terms of multiplet labels, the above may be written (1,1)⊗(1,1) = (2 ,2)⊕(3,0)⊕(0,3)⊕(1,1)⊕(1,1)⊕(0,0). In terms of numbers of particles, it may be written 8⊗8=27⊕10⊕ 10⊕8⊕8⊕1. The product of the numbers on the left here is equal to the sum on the right, a useful check. (See also Sec. 14 on the Quark Model.) 340 38. Kinematics 38. KINEMATICS Revised January 2000 by J.D. Jackson (LBNL) and June 2008 by D.R. Tovey (Sheﬃeld). Throughout this section units are used in which /planckover2pi1=c=1 .T h e following conversions are useful: /planckover2pi1c= 197.3 MeV fm, ( /planckover2pi1c)2= 0.3894 (GeV)2mb. 38.1. Lorentz transformations The energy Eand 3-momentum pof a particle of mass mform a 4-vector p=(E,p) whose square p2≡E2−|p|2=m2.T h e v e l o c i t y o f the particle is β=p/E. The energy and momentum ( E∗,p∗)v i e w e d from a frame moving with velocity βfare given by /parenleftbiggE∗ p∗ /bardbl/parenrightbigg =/parenleftbigg γf−γfβf −γfβfγf/parenrightbigg/parenleftbiggE p/bardbl/parenrightbigg ,p∗ T=pT, (38.1) where γf=( 1−β2 f)−1/2andpT(p/bardbl)a r et h ec o m p o n e n t so f p perpendicular (parallel) to βf. Other 4-vectors, such as the space- time coordinates of events, of course transform in the same way. The scalar product of two 4-momenta p1·p2=E1E2−p1·p2is invariant (frame independent). 38.2. Center-of-mass energy and momentum In the collision of two particles of masses m1andm2the total center-of-mass energy can be expressed in the Lorentz-invariant form Ecm=/bracketleftBig (E1+E2)2−(p1+p2)2/bracketrightBig1/2 , =/bracketleftBig m2 1+m2 2+2E1E2(1−β1β2cosθ)/bracketrightBig1/2 , (38.2) where θis the angle between the particles. In the frame where one particle (of mass m2)i sa tr e s t( l a bf r a m e ) , Ecm=(m2 1+m2 2+2E1labm2)1/2. (38.3) The velocity of the center-of-mass in the lab frame is βcm=plab/(E1la b+m2), (38.4) where plab≡p1la band γcm=(E1la b+m2)/Ecm. (38.5) The c.m. momenta of particles 1 and 2 are of magnitude pcm=plabm2 Ecm. (38.6) For example, if a 0.80 GeV/ ckaon beam is incident on a proton target, the center of mass energy is 1.699 GeV and the center of mass momentum of either particle is 0.442 GeV/ c.I ti sa l s ou s e f u lt on o t e that EcmdEcm=m2dE1l a b=m2β1la bdplab. (38.7) 38.3. Lorentz-invariant amplitudes The matrix elements for a scattering or decay process are written in terms of an invariant amplitude −iM.A sa ne x a m p l e ,t h e S-matrix for 2→2 scattering is related to Mby /angbracketleftp/prime 1p/prime2|S|p1p2/angbracketright=I−i(2π)4δ4(p1+p2−p/prime 1−p/prime 2) ×M(p1,p2;p/prime 1,p/prime2) (2E1)1/2(2E2)1/2(2E/prime 1)1/2(2E/prime 2)1/2.(38.8) The state normalization is such that /angbracketleftp/prime|p/angbracketright=( 2π)3δ3(p−p/prime). (38.9)38.4. Particle decays The partial decay rate of a particle of mass Mintonbodies in its rest frame is given in terms of the Lorentz-invariant matrix elementMby dΓ=(2π) 4 2M|M|2dΦn(P;p1,..., p n), (38.10) where dΦnis an element of n-body phase space given by dΦn(P;p1, ...,p n)=δ4(P−n/summationdisplay i=1pi)n/productdisplay i=1d3pi (2π)32Ei.(38.11) This phase space can be generated recursively, viz. dΦn(P;p1, ...,p n)=dΦj(q;p1, ..., p j) ×dΦn−j+1(P;q, pi+1, ..., p n)(2π)3dq2, (38.12) where q2=(/summationtextj i=1Ei)2−/vextendsingle/vextendsingle/vextendsingle/summationtext j i=1pi/vextendsingle/vextendsingle/vextendsingle2 . This form is particularly useful in the case where a particle decays into another particle that subsequently decays. 38.4.1. Survival probability : If a particle of mass Mhas mean proper lifetime τ(= 1/Γ) and has momentum ( E,p), then the probability that it lives for a time t0or greater before decaying is given by P(t0)=e−t0Γ/γ=e−Mt0Γ/E, (38.13) and the probability that it travels a distance x0or greater is P(x0)=e−Mx0Γ/|p|. (38.14) 38.4.2. Two-body decays : p1, m1 p2, m2P, M Figure 38.1: Deﬁnitions of variables for two-body decays. In the rest frame of a particle of mass M, decaying into 2 particles labeled 1 and 2, E1=M2−m2 2+m2 1 2M, (38.15) |p1|=|p2| =/bracketleftbig/parenleftbig M2−(m1+m2)2/parenrightbig/parenleftbig M2−(m1−m2)2/parenrightbig/bracketrightbig1/2 2M,(38.16) and dΓ=1 32π2|M|2|p1| M2dΩ, (38.17) where dΩ=dφ1d(cosθ1) is the solid angle of particle 1. The invariant mass Mcan be determined from the en ergies and momenta using Eq. (38 .2) with M=Ecm. 38. Kinematics 341 38.4.3. Three-body decays : p1, m1 p3, m3P, M p2, m2 Figure 38.2: Deﬁnitions of variables for three-body decays. Deﬁning pij=pi+pjandm2 ij=p2 ij,t h e n m2 12+m2 23+m2 13= M2+m2 1+m2 2+m2 3andm2 12=(P−p3)2=M2+m2 3−2ME3,w h e r e E3is the energy of particle 3 in the rest frame of M.I nt h a tf r a m e , the momenta of the three decay par ticles lie in a plane. The relative orientation of these three momenta is ﬁxed if their energies are known. The momenta can therefore be speciﬁed in space by giving three Eulerangles ( α, β, γ ) that specify the orientation of the ﬁnal system relative to the initial particle [1]. Then dΓ=1 (2π)51 16M|M|2dE1dE2dα d(cosβ)dγ . (38.18) Alternatively dΓ=1 (2π)51 16M2|M|2|p∗ 1||p3|dm12dΩ∗ 1dΩ3, (38.19) where ( |p∗ 1|,Ω∗ 1) is the momentum of particle 1 in the rest frame of 1 and 2, and Ω 3is the angle of particle 3 in the rest frame of the decaying particle. |p∗ 1|and|p3|are given by |p∗ 1|=/bracketleftbig/parenleftbig m2 12−(m1+m2)2/parenrightbig/parenleftbig m2 12−(m1−m2)2/parenrightbig/bracketrightbig 2m121/2 ,(38.20a) and |p3|=/bracketleftbig/parenleftbig M2−(m12+m3)2/parenrightbig/parenleftbig M2−(m12−m3)2/parenrightbig/bracketrightbig1/2 2M.(38.20b) [Compare with Eq. (38 .16).] If the decaying particle is a scalar or we average over its spin states, then integration over the angles in Eq. (38 .18) gives dΓ=1 (2π)31 8M |M|2dE1dE2 =1 (2π)31 32M3 |M|2dm2 12dm223. (38.21) This is the standard form for the Dalitz plot. 38.4.3.1. Dalitz plot: For a given value of m2 12, the range of m2 23is determined by its values when p2is parallel or antiparallel to p3: (m2 23)max= (E∗ 2+E∗ 3)2−/parenleftbigg/radicalBig E∗2 2−m2 2−/radicalBig E∗2 3−m2 3/parenrightbigg2 , (38.22a) (m2 23)min= (E∗ 2+E∗ 3)2−/parenleftbigg/radicalBig E∗2 2−m2 2+/radicalBig E∗2 3−m2 3/parenrightbigg2 . (38.22b) HereE∗ 2=(m2 12−m2 1+m2 2)/2m12andE∗ 3=(M2−m2 12−m2 3)/2m12 are the energies of particles 2 and 3 in the m12rest frame. The scatter plot in m2 12andm2 23is called a Dalitz plot. If |M|2is constant, the allowed region of the plot will be uniformly populated with events [seeEq. (38 .21)]. A nonuniformity in the plot gives immediate information on|M| 2. For example, in the case of D→Kππ, bands appear when m(Kπ)=mK∗(892), reﬂecting the appearance of the decay chain D→K∗(892)π→Kππ.(m23)max 01234 5 0 2 4 6 810 m12 (GeV2)m23 (GeV2)(m1+m2)2 (M−m3)2(M−m1)2 (m2+m3)2(m23)min2 222 Figure 38.3: Dalitz plot for a three-body ﬁnal state. In this example, the state is π+ K0pat 3 GeV. Four-momentum conservation restricts eve nts to the shaded region. 38.4.4. Kinematic limits : 38.4.4.1. Three-body decays: In a three-body decay (Fig. 38.2) the maximum of |p3|,[ g i v e nb yE q .( 3 8 .20)], is achieved when m12=m1+m2,i.e., particles 1 and 2 have the same vector velocity in the rest frame of the decaying particle. If, in addition, m3>m1,m2, then|p3|max>|p1|max,|p2|max. The distribution of m12values possesses an end-point or maximum value at m12=M−m3.T h i s can be used to constrain the mass d iﬀerence of a parent particle and one invisible decay product. 38.4.4.2. Sequential two-body decays: b ca 21 Figure 38.4: Particles participating in sequential two-body decay chain. Particles labeled 1 and 2 are visible while the particle terminating the chain (a) is invisible. When a heavy particle initiates a sequential chain of two-body decays terminating in an invisible particle, constraints on the masses of the states participating in the chain can be obtained from end-points and thresholds in invariant mass distributions of the aggregated decay products. For the two-step decay chain depicted in Fig. 38.4 the invariant mass distribution of the two visible particles possesses anend-point given by: (m max 12)2=(m2c−m2 b)(m2 b−m2a) m2 b, (38.23) provided particles 1 and 2 are ma ssless. If visible particle 1 has non-zero mass m1then Eq. (38 .23) is replaced by (mmax 12)2=m2 1+(m2c−m2 b) 2m2 b× /parenleftbigg m2 1+m2 b−m2 a+/radicalBig (−m2 1+m2 b−m2a)2−4m2 1m2a/parenrightbigg .(38.24) See Refs. 2 and 3 for other cases. 342 38. Kinematics 38.4.5. Multibody decays : The above results may be generalized to ﬁnal states containing any number of particles by combining some of the particles into “eﬀective particles” and treating the ﬁnal states as 2 or 3 “eﬀective particle” states. Thus, if pijk...=pi+pj+pk+..., then mijk...=/radicalBig p2ijk..., (38.25) andmijk...m a yb eu s e di np l a c eo f e.g.,m12in the relations in Sec. 38.4.3 or Sec. 38.4.4 above. 38.5. Cross sections p3, m3 pn+2, mn+2...p1, m1 p2, m2 Figure 38.5: Deﬁnitions of variables for production of an n-body ﬁnal state. The diﬀerential cross section is given by dσ=(2π)4|M|2 4/radicalBig (p1·p2)2−m2 1m22 ×dΦn(p1+p2;p3, ...,p n+2). (38.26) [See Eq. (38 .11).] In the rest frame of m2(lab), /radicalBig (p1·p2)2−m2 1m22=m2p1lab;( 3 8 .27a) while in the center-of-mass frame /radicalBig (p1·p2)2−m2 1m22=p1cm√ s. (38.27b) 38.5.1. Two-body reactions : p1, m1 p2, m2p3, m3 p4, m4 Figure 38.6: Deﬁnitions of variables for a two-body ﬁnal state. Two particles of momenta p1andp2and masses m1andm2scatter to particles of momenta p3andp4and masses m3andm4;t h e Lorentz-invariant Mandelstam variables are deﬁned by s=(p1+p2)2=(p3+p4)2 =m2 1+2E1E2−2p1·p2+m2 2, (38.28) t=(p1−p3)2=(p2−p4)2 =m2 1−2E1E3+2p1·p3+m2 3, (38.29) u=(p1−p4)2=(p2−p3)2 =m2 1−2E1E4+2p1·p4+m2 4, (38.30) and they satisfy s+t+u=m2 1+m2 2+m2 3+m2 4. (38.31) The two-body cross section may be written as dσ dt=1 64πs1 |p1cm|2|M|2. (38.32) In the center-of-mass frame t=(E1cm−E3cm)2−(p1cm−p3cm)2−4p1cmp3cmsin2(θcm/2)=t0−4p1cmp3cmsin2(θcm/2), (38.33) where θcmis the angle between particle 1 and 3. The limiting values t0(θcm=0 )a n d t1(θcm=π)f o r2 →2 scattering are t0(t1)=/bracketleftbiggm2 1−m2 3−m2 2+m2 4 2√ s/bracketrightbigg2 −(p1c m∓p3c m)2. (38.34) In the literature the notation tmin(tmax)f o r t0(t1) is sometimes used, which should be discouraged since t0>t1. The center-of-mass energies and momenta of the incoming particles are E1cm=s+m2 1−m2 2 2√ s,E 2cm=s+m2 2−m2 1 2√ s, (38.35) ForE3cmandE4cm, change m1tom3andm2tom4.T h e n picm=/radicalBig E2 icm−m2 iandp1cm=p1la bm2 √ s. (38.36) Here the subscript lab refers to the frame where particle 2 is at rest. [For other relations see Eqs. (38.2)–(38.4).] 38.5.2. Inclusive reactions : Choose some direction (usually the beam direction) for the z-axis; then the energy and momentum of a particle can be written as E=mTcoshy,p x,py,pz=mTsinhy, (38.37) where mT, conventionally called the ‘transverse mass’, is given by m2 T=m2+p2 x+p2 y. (38.38) and the rapidity yis deﬁned by y=1 2ln/parenleftbiggE+pz E−pz/parenrightbigg =l n/parenleftbiggE+pz mT/parenrightbigg =t a n h−1/parenleftBigpz E/parenrightBig . (38.39) Note that the deﬁnition of the transverse mass in Eq. (38 .38) diﬀers from that used by experimentalists at hadron colliders (see Sec. 38.6.1 below). Under a boost in the z-direction to a frame with velocity β, y→y−tanh−1β. Hence the shape of the rapidity distribution dN/dy is invariant, as are diﬀerences in rapidity. The invariant cross section may also be rewritten Ed3σ d3p=d3σ dφdy pTdpT=⇒d2σ πd yd(p2 T). (38.40) The second form is obtained using the identity dy/dp z=1/E,a n dt h e third form represents the average over φ. Feynman’s xvariable is given by x=pz pzmax≈E+pz (E+pz)max(pT/lessmuch|pz|). (38.41) In the c.m. frame, x≈2pzcm √ s=2mTsinhycm √ s(38.42) and =(ycm)max=l n (√ s/m). (38.43) The invariant mass Mof the two-particle system described in Sec. 38.4.2 can be written in terms of these variables as M2=m2 1+m2 2+2 [ET(1)ET(2) cosh ∆y−pT(1)·pT(2)],(38.44) where ET(i)=/radicalBig |pT(i)|2+m2 i, (38.45) andpT(i) denotes the transverse m omentum vector of particle i. Forp/greatermuchm, the rapidity [Eq. (38 .39)] may be expanded to obtain y=1 2lncos2(θ/2) +m2/4p2+... sin2(θ/2) +m2/4p2+... ≈−ln tan( θ/2)≡η (38.46) where cos θ=pz/p. The pseudorapidity ηdeﬁned by the second line is approximately equal to the rapidity yforp/greatermuchmandθ/greatermuch1/γ, and in any case can be measured when the mass and momentumof the particle are unknown. From the deﬁnition one can obtain the identities sinhη=c o t θ,coshη=1/sinθ,tanhη=c o s θ. (38.47) 38. Kinematics 343 38.5.3. Partial waves : The amplitude in the center of mass for elastic scattering of spinless particles may be expanded in Legendre polynomials f(k,θ)=1 k/summationdisplay /lscript(2/lscript+1 )a/lscriptP/lscript(cosθ), (38.48) where kis the c.m. momentum, θis the c.m. scattering angle, a/lscript =(η/lscripte2iδ/lscript−1)/2i,0≤η/lscript≤1, and δ/lscriptis the phase shift of the /lscriptth partial wave. For purely elastic scattering, η/lscript= 1. The diﬀerential cross section isdσ dΩ=|f(k,θ)|2. (38.49) The optical theorem states that σtot=4π kImf(k,0), (38.50) and the cross section in the /lscriptthpartial wave is therefore bounded: σ/lscript=4π k2(2/lscript+1 )|a/lscript|2≤4π(2/lscript+1 ) k2. (38.51) The evolution with energy of a partial-wave amplitude a/lscriptcan be displayed as a trajectory in an Argand plot, as shown in Fig. 38.7. −1/2 1/2 0Im A Re A1/2η/21 al2δ Figure 38.7: Argand plot showing a partial-wave amplitude a/lscript as a function of energy. The amplitude leaves the unitary circle where inelasticity sets in ( η/lscript<1). The usual Lorentz-invariant matrix element M(see Sec. 38.3 above) for the elastic process is related to f(k,θ)b y M=−8π√ sf(k,θ), (38.52) so σtot=−1 2plabm2ImM(t=0 ), (38.53) where sandtare the center-of-mass energy squared and momentum transfer squared, respect ively (see Sec. 38.4.1). 38.5.3.1. Resonances: The Breit-Wigner (nonrelativistic) form for an elastic amplitude a/lscriptwith a resonance at c.m. energy ER, elastic width Γ el, and total width Γ totis a/lscript=Γel/2 ER−E−iΓtot/2, (38.54) where Eis the c.m. energy. As shown in Fig. 38.8, in the absence of background the elastic amplitude traces a counterclockwise circle with center ixel/2 and radius xel/2, where the elasticity xel=Γel/Γtot. The amplitude has a pole at E=ER−iΓtot/2. The spin-averaged Breit-Wigner cross section for a spin- Jresonance produced in the collision of particles of spin S1andS2is σBW(E)=(2J+1 ) (2S1+ 1)(2 S2+1 )π k2BinBoutΓ2 tot (E−ER)2+Γ2 tot/4,(38.55) where kis the c.m. momentum, Eis the c.m. energy, and Binand Boutare the branching fractions of the resonance into the entrance and exit channels. The 2 S+ 1 factors are the multiplicities of the incident spin states, and are replaced by 2 for photons. This expression is validonly for an isolated state. If the width is not small, Γ totcannot be treated as a constant independent of E. There are many other forms forσBW, all of which are equivalent to the one given here in the narrow-width case. Some of these forms may be more appropriate if the resonance is broad.−1/2 1/2 0Im A Re Aixel/2xel/21 Figure 38.8: Argand plot for a resonance. The relativistic Breit-Wigner form corresponding to Eq. (38 .54) is: a/lscript=−mΓel s−m2+imΓtot. (38.56) A better form incorporates the known kinematic dependences, replacing mΓtotby√ sΓtot(s), where Γ tot(s) is the width the resonance particle would have if its mass were√ s, and correspondingly mΓelby√ sΓel(s)w h e r eΓ el(s) is the partial width in the incident channel for am a s s√ s: a/lscript=−√ sΓel(s) s−m2+i√ sΓtot(s). (38.57) For the Zboson, all the decays are to particles whose masses are small enough to be ignored, so on dimensional groundsΓ tot(s)=√ sΓ0/mZ,w h e r eΓ 0deﬁnes the width of the Z,a n d Γel(s)/Γtot(s) is constant. A full treatment of the line shape requires consideration of dynamics, not just kinematics. For the Zthis is done by calculating the radiative corrections in the Standard Model. 38.6. Transverse variables At hadron colliders, a signiﬁcant and unknown proportion of the energy of the incoming hadrons in each event escapes down the beam-pipe. Consequently if invisibl e particles are created in the ﬁnal state, their net momentum can o nly be constrained in the plane transverse to the beam direction. Deﬁning the z-axis as the beam direction, this net momentum is equ al to the missing transverse energy vector Emiss T=−/summationdisplay ipT(i), (38.58) where the sum runs over the transverse momenta of all visible ﬁnal state particles. 38.6.1. Single production with semi-invisible ﬁnal state : Consider a single heavy particle of mass Mproduced in association with visible particles which decays as in Fig. 38.1 to two particles, of which one (labeled particle 1) is invisible. The mass of the parent particle can be constrained with the quantity MTdeﬁned by M2 T≡[ET(1) + ET(2)]2−[pT(1) + pT(2)]2 =m2 1+m2 2+2 [ET(1)ET(2)−pT(1)·pT(2)],(38.59) where pT(1) = Emiss T. (38.60) This quantity is called the ‘transverse mass’ by hadron collider experimentalists but it should be noted that it is quite diﬀerent fromthat used in the description of inclusive reactions [Eq. (38 .38)]. The distribution of event M Tvalues possesses an end-point at Mmax T=M. Ifm1=m2=0t h e n M2 T=2|pT(1)||pT(2)|(1−cosφ12), (38.61) where φijis deﬁned as the angle between particles iandjin the transverse plane. 344 38. Kinematics 38.6.2. Pair production with semi-invisible ﬁnal states : p1 1 , mp4 4, mp , mp3 1 2 2, m MM Figure 38.9: Deﬁnitions of variables for pair production of semi-invisible ﬁnal states. Particles 1 and 3 are invisible while particles 2 and 4 are visible.Consider two identical heavy particles of mass Mproduced such that their combined center-of-mass is at rest in the transverse plane (Fig. 38.9). Each particle decays to a ﬁnal state consisting of an invisible particle of ﬁxed mass m1together with an additional visible particle. Mandm1can be constrained with the variables MT2and MCTwhich are deﬁned in Refs. [4] and [5]. References: 1. See, for example, J.J. Sakurai, Modern Quantum Mechnaics , Addison-Wesley (1985), p. 172, or D.M. Brink and G.R. Satchler, Angular Momentum , 2nd ed., Oxford University Press (1968), p. 20. 2. I. Hinchliﬀe et al.,P h y s .R e v . D55, 5520 (1997). 3. B.C. Allanach et al.,J H E P 0009, 004 (2000). 4. C.G. Lester and D.J. Summers, Phys. Lett. B463 , 99 (1999). 5. D.R. Tovey, JHEP 0804, 034 (2008). 39. Cross-section formulae for speciﬁc processes 345 39. CROSS-SECTION FORMULAE FOR SPECIFIC PROCESSES Revised September 2007 by H. Baer (Florida State University) and R.N. Cahn (LBNL). PART I: STANDARD MODEL PROCESSES Setting aside leptoproduction (for which, see Sec. 16 of this Review ), the cross sections of primary interest are those with light incident particles, e+e−,γγ,q q,gq,gg,etc.,w h e r e gandqrepresent gluons and light quarks. The produced particles include both light particles and heavy ones - t,W,Z, and the Higgs boson H.W e provide the production cross sections calculated within the Standard Model for several such processes. 39.1. Resonance Formation Resonant cross sections are generally described by the Breit-Wigner formula (Sec. 16 of this Review ). σ(E)=2J+1 (2S1+ 1)(2 S2+1 )4π k2/bracketleftbiggΓ2/4 (E−E0)2+Γ2/4/bracketrightbigg BinBout,(39.1) where Eis the c.m. energy, Jis the spin of the resonance, and the number of polarization states of the two incident particles are 2 S1+1 and 2S2+ 2. The c.m. momentum in the initial state is k,E0is the c.m. energy at the resonance, and Γ is the full width at half maximum height of the resonance. The branching fraction for the resonance into the initial-state channel is Binand into the ﬁnal-state channel is Bout. For a narrow resonance, the factor i n square brackets may be replaced byπΓδ(E−E0)/2. 39.2. Production of light particles The production of point-like, spin-1/2 fermions in e+e−annihilation through a virtual photon, e+e−→γ∗→f f,a tc . m . e n e r g ys q u a r e d s is given by dσ dΩ=Ncα2 4sβ/bracketleftbig 1+c o s2θ+( 1−β2)sin2θ/bracketrightbig Q2 f, (39.2) where βisv/cfor the produced fermions in the c.m., θis the c.m. scattering angle, and Qfis the charge of the fermion. The factor Nc is 1 for charged leptons and 3 for quarks. In the ultrarelativistic limit, β→1, σ=NcQ2 f4πα2 3s=NcQ2 f86.8nb s(GeV2)2. (39.3) The cross section for the annihilation of a q qpair into a distinct pair q/prime q/primethrough a gluon is completely analogous up to color factors, with the replacement α→αs. Treating all quarks as massless, averaging over the colors of the initial quarks and deﬁning t=−ssin2(θ/2), u=−scos2(θ/2), one ﬁnds [1] dσ dΩ(q q→q/prime q/prime)=α2 9st2+u2 s2. (39.4) Crossing symmetry gives dσ dΩ(qq/prime→qq/prime)=α2 9ss2+u2 t2. (39.5) If the quarks qandq/primeare identical, we have dσ dΩ(q q→q q)=α2s 9s/bracketleftbiggt2+u2 s2+s2+u2 t2−2u2 3st/bracketrightbigg , (39.6) and by crossing dσ dΩ(qq→qq)=α2s 9s/bracketleftbiggt2+s2 u2+s2+u2 t2−2s2 3ut/bracketrightbigg . (39.7) Annihilation of e+e−intoγγhas the cross sectiondσ dΩ(e+e−→γγ)=α2 2su2+t2 tu. (39.8) The related QCD process also has a t riple-gluon coupling. The cross section is dσ dΩ(q q→gg)=8α2s 27s(t2+u2)/parenleftBigg 1 tu−9 4s2/parenrightBigg . (39.9) The crossed reactions are dσ dΩ(qg→qg)=α2s 9s(s2+u2)(−1 su+9 4t2)( 3 9 .10) and dσ dΩ(gg→q q)=α2s 24s(t2+u2)(1 tu−9 4s2). (39.11) Finally, dσ dΩ(gg→gg)=9α2s 8s(3−ut s2−su t2−st u2). (39.12) 39.3. Hadroproduction of heavy quarks For hadroproduction of heavy quarks Q=c, b, t ,i ti si m p o r t a n t to include mass eﬀects in the formulae. For q¯q→Q¯Q, one has dσ dΩ(q¯q→Q¯Q)=α2s 9s3/bracketleftBig (m2 Q−t)2+(m2 Q−u)2+2m2 Qs/bracketrightBig ,(39.13) while for gg→Q¯Qone has dσ dΩ(gg→Q¯Q)=α2s 32s/bracketleftBigg 6 s2(m2 Q−t)(m2 Q−u)−m2 Q(s−4m2 Q) 3(m2 Q−t)(m2 Q−u)+ 4 3(m2 Q−t)(m2 Q−u)−2m2 Q(m2 Q+t) (m2 Q−t)2 +4 3(m2 Q−t)(m2 Q−u)−2m2 Q(m2 Q+u) (m2 Q−u)2 −/bracketleftBig .3(m2 Q−t)(m2 Q−u)+m2 Q(u−t) s(m2 Q−t) −3(m2 Q−t)(m2 Q−u)+m2 Q(t−u) s(m2 Q−u)/bracketrightBig . (39.14) 39.4. Production of Weak Gauge Bosons 39.4.1. WandZresonant production : Resonant production of a single WorZis governed by the partial widths Γ(W→/lscripti νi)=√ 2GFm3 W 12π(39.15) Γ(W→qi qj)=3√ 2GF|Vij|2m3 W 12π(39.16) Γ(Z→f f)=Nc√ 2GFm3 Z 6π ×/bracketleftBig (T3−Qfsin2θW)2+(QfsinθW)2/bracketrightBig .(39.17) The weak mixing angle is θW. The CKM matrix elements are indicated by VijandNcis 3 for q qﬁnal states and 1 for leptonic ﬁnal states. 346 39. Cross-section formulae for speciﬁc processes The full diﬀerential cross section for fi fj→(W, Z)→fi/prime fj/primeis given by dσ dΩ=Nf c Nic·1 256π2s·s2 (s−M2)2+sΓ2 ×/bracketleftBig (L2+R2)(L/prime2+R/prime2)(1 + cos2θ) +(L2−R2)(L/prime2−R/prime2)2cosθ/bracketrightBig (39.18) where Mis the mass of the WorZ. The couplings for the Ware L=( 8GFm2 W/√ 2)1/2Vij/√ 2;R=0w h e r e Vijis the corresponding CKM matrix element, with an analogous expression for L/primeandR/prime. ForZ, the couplings are L=( 8GFm2 Z/√ 2)1/2(T3−sin2θWQ);R= −(8GFm2 Z/√ 2)1/2sin2θWQ,w h e r e T3is the weak isospin of the initial left-handed fermion and Qis the initial fermion’s electric charge. The expressions for L/primeandR/primeare analogous. The color factors Ni,f c are 3 for initial or ﬁnal quarks and 1 for initial or ﬁnal leptons. 39.4.2. Production of pairs of weak gauge bosons : The cross section for f f→W+W−is given in term of the couplings of the left-handed and right-handed fermion f,/lscript=2 (T3−QxW), r=−2QxW,w h e r e T3is the third component of weak isospin for the left-handed f,Qis its electric charge (in units of the proton charge), andxW=s i n2θW: dσ dt=2πα2 Ncs2/braceleftBigg/bracketleftBigg/parenleftBigg Q+/lscript+r 4xWs s−m2 Z/parenrightBigg2 +/parenleftBigg /lscript+r 4xWs s−m2 Z/parenrightBigg2/bracketrightBigg A(s, t, u) +1 2xW/parenleftBigg Q+/lscript 2xWs s−m2 Z/parenrightBigg (Θ(−Q)I(s, t, u)−Θ(Q)I(s,u,t)) +1 8x2 W(Θ(−Q)E(s, t, u)+Θ(Q)E(s,u,t))/bracerightBigg , (39.19) where Θ(x)i s1f o r x>0a n d0f o r x<0, and where A(s, t, u)=/parenleftBigg tu m4 W−1/parenrightBigg/parenleftBigg 1 4−m2 W s+3m4 W s2/parenrightBigg +s m2 W−4, I(s, t, u)=/parenleftBigg tu m4 W−1/parenrightBigg/parenleftBigg 1 4−m2 W 2s−m4 W st/parenrightBigg +s m2 W−2+2m2 W t, E(s, t, u)=/parenleftBigg tu m4 W−1/parenrightBigg/parenleftBigg 1 4+m2 W t/parenrightBigg +s m2 W, (39.20) ands, t, u are the usual Mandelstam variables with s=(pf+p f)2,t= (pf−pW−)2,u=(pf−pW+)2.T h ef a c t o r Ncis 3 for quarks and 1 for leptons. The analogous cross-section for qi qj→W±Z0is dσ dt=πα2|Vij|2 6s2x2 W/braceleftBigg/parenleftBigg 1 s−m2 W/parenrightBigg2/bracketleftBigg/parenleftbigg9−8xW 4/parenrightbigg/parenleftBig ut−m2 Wm2Z/parenrightBig +( 8xW−6)s/parenleftBig m2 W+m2 Z/parenrightBig/bracketrightBigg +/bracketleftBigg ut−m2 Wm2Z−s(m2 W+m2 Z) s−m2 W/bracketrightBigg/bracketleftbigg/lscriptj t−/lscripti u/bracketrightbigg +ut−m2 Wm2Z 4(1−xW)/bracketleftBigg /lscript2 j t2+/lscript2 i u2/bracketrightBigg +s(m2 W+m2 Z) 2(1−xW)/lscripti/lscriptj tu/bracerightBigg ,(39.21) where /lscriptiand/lscriptjare the couplings of the left-handed qiandqjas deﬁned above. The CKM matrix element between qiandqjisVij. The cross section for qi qi→Z0Z0is dσ dt=πα2 96/lscript4 i+r4 i x2 W(1−x2 W)s2/bracketleftBigg t u+u t+4m2 Zs tu−m4 Z/parenleftbigg1 t2+1 u2/parenrightbigg/bracketrightBigg .(39.22)39.5. Production of Higgs Bosons 39.5.1. Resonant Production : The Higgs boson of the Standard Model can be produced resonantly in the collisions of quarks, leptons, WorZbosons, gluons, or photons. The production cross section is thus controlled by the partial width of the Higgs boson into the entrance channel and its total width. The branching fractions for the Standard Model Higgs boson are shownin Fig. 1 of the “Searches for Higgs bosons” review in the Particle Listings section, as a function of the Higgs boson mass. The partial widths are given by the relations Γ(H→f f)=GFm2 fmHNc 4π√ 2/parenleftBig 1−4m2 f/m2 H/parenrightBig3/2 ,(39.23) Γ(H→W+W−)=GFm3 HβW 32π√ 2/parenleftBig 4−4aW+3a2 W/parenrightBig ,(39.24) Γ(H→ZZ)=GFm3 HβZ 64π√ 2/parenleftBig 4−4aZ+3a2 Z/parenrightBig , (39.25) where Ncis 3 for quarks and 1 for leptons and where aW=1−β2 W= 4m2 W/m2HandaZ=1−β2 Z=4m2 Z/m2H. The decay to two gluons proceeds through quark loops, with the tquark dominating [2]. Explicitly, Γ(H→gg)=α2sGFm3 H 36π3√ 2/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle/summationdisplay qI(m2 q/m2 H)/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 , (39.26) where I(z)i sc o m p l e xf o r z<1/4. For z<2×10−3,|I(z)|is small so the light quarks contribute negligibly. For mH<2mt,z>1/4a n d I(z)=3/bracketleftBigg 2z+2z(1−4z)/parenleftbigg sin−11 2√ z/parenrightbigg2/bracketrightBigg , (39.27) which has the limit I(z)→1a sz→∞. 39.5.2. Higgs Boson Production in W∗andZ∗decay : The Standard Model Higgs boson can be produced in the decay of av i r t u a l WorZ(“Higgstrahlung”) [3,4]: In particular, if kis the c.m. momentum of the Higgs boson, σ(qi qj→WH)=πα2|Vij|2 36 sin4θW2k √ sk2+3m2 W (s−m2 W)2(39.28) σ(f f→ZH)=2πα2(/lscript2 f+r2 f) 48Ncsin4θWcos4θW2k √ sk2+3m2 Z (s−m2 Z)2,(39.29) where /lscriptandrare deﬁned as above. 39.5.3. WandZFusion : Just as high-energy electrons can be regarded as sources of virtual photon beams, at very high energies they are sources of virtual W andZbeams. For Higgs boson production, it is the longitudinal components of the Wsa n d Zs that are important [5]. The distribution of longitudinal Ws carrying a fraction yof the electron’s energy is [6] f(y)=g2 16π21−y y, (39.30) where g=e/sinθW. In the limit s/greatermuchmH/greatermuchmW, the partial decay rate is Γ( H→WLWL)=(g2/64π)(m3 H/m2W) and in the equivalent Wapproximation [7] σ(e+e−→ νeνeH)=1 16m2 W/parenleftbiggα sin2θW/parenrightbigg3 ×/bracketleftBigg/parenleftBigg 1+m2 H s/parenrightBigg logs m2 H−2+2m2 H s/bracketrightBigg .(39.31) 39. Cross-section formulae for speciﬁc processes 347 There are signiﬁcant correct ions to this relation when mHis not large compared to mW[8]. For mH= 150 GeV, the estimate is too high by 51% for√ s= 1000 GeV, 32% too high at√ s= 2000 GeV, and 22% too high at√ s= 4000 GeV. Fusion of ZZto make a Higgs boson can be treated similarly. Identical formulae apply for Higgs production in the collisions of quarks whose charges permit the emission of a W+and a W−, except that QCD corrections and CKM matrix elements are required. Even in the absence of QCD corrections, the ﬁne-structure constant ought to be evaluated at thescale of the collision, say m W. All quarks contribute to the ZZfusion process. 39.6. Inclusive hadronic reactions One-particle inclusive cross sections Ed3σ/d3pfor the production of a particle of momentum pare conveniently expressed in terms of rapidity y(see above) and the momentum pTtransverse to the beam direction (in the c.m.): Ed3σ d3p=d3σ dφdy pTdp2 T. (39.32) In appropriate circumstances, t he cross section may be decomposed as a partonic cross section multiplied by the probabilities of ﬁnding partons of the prescribed momenta: σhadronic =/summationdisplay ij/integraldisplay dx1dx2fi(x1)fj(x2)d/hatwideσpartonic , (39.33) The probability that a parton of type icarries a fraction of the incident particle’s that lies between x1andx1+dx1isfi(x1)dx1and similarly for partons in the other incident particle. The partonic collision is speciﬁed by its c.m. energy squared ˆ s=x1x2sand the momentum transfer squared ˆt. The ﬁnal hadronic state is more conveniently speciﬁed by the rapidities y1,y2of the two jets resulting from the collision and the transverse momentum pT. The connection between the diﬀerentials is dx1dx2dˆt=dy1dy2ˆs sdp2 T, (39.34) so that d3σ dy1dy2dp2 T=ˆs s/bracketleftbigg fi(x1)fj(x2)dˆσ dˆt(ˆs,ˆt,ˆu)+fi(x2)fj(x1)dˆσ dˆt(ˆs,ˆu,ˆt)/bracketrightbigg , (39.35) where we have taken into account the possibility that the incident parton types might arise from eit her incident particle. The second term should be dropped if the types are identical: i=j. 39.7. Two-photon processes In the Weizs¨ acker-Williams picture, a high-energy electron beam is accompanied by a spectrum of v irtual photons of energies ωand invariant-mass squared q2=−Q2, for which the photon number density is dn=α π/bracketleftbigg 1−ω E+ω2 E2−m2eω2 Q2E2/bracketrightbiggdω ωdQ2 Q2, (39.36) where Eis the energy of the electron b eam. The cross section for e+e−→e+e−Xis then [9] dσe+e−→e+e−X(s)=dn1dn2dσγγ→X(W2), (39.37) where W2=m2 X. Integrating from the lower limit Q2= m2eω2 i Ei(Ei−ωi)t oam a x i m u m Q2gives σe+e−→e+e−X(s)=α2 π2/integraldisplay1 zthdz z ×/bracketleftBigg/parenleftbigg lnQ2max zm2e−1/parenrightbigg2 f(z)+1 3(lnz)3/bracketrightBigg σγγ→X(zs),(39.38)where f(z)=/parenleftbig 1+1 2z/parenrightbig2ln(1/z)−1 2(1−z)(3 +z). (39.39) The appropriate value of Q2maxdepends on the properties of the produced system X. For production of hadronic systems, Q2max≈m2ρ, while for lepton-pair production, Q2≈W2. For production of a resonance with spin J/negationslash=1 ,w eh a v e σe+e−→e+e−R(s)=( 2 J+1 )8α2ΓR→γγ m3 R ×/bracketleftBigg f(m2 R/s)/parenleftBigg lnm2 Vs m2em2 R−1/parenrightBigg2 −1 3/parenleftBigg lns M2 R/parenrightBigg3/bracketrightBigg ,(39.40) where mVis the mass that enters into the form factor for the γγ→R transition, typically mρ. PART II: PROCESSES BEYOND THE STANDARD MODEL 39.8. Production of supersymmetric particles In supersymmetric (SUSY) theories (see Supersymmetric Particle Searches in this Review ), every boson has a fermionic superpartner, and every fermion has a bosonic superpartner. The minimal super-symmetric Standard Model (MSSM) is a direct supersymmetrization of the Standard Model (SM), although a second Higgs doublet is needed to avoid triangle anomalies [10]. Under softSUSY breaking, superpartner masses are lifted above the SM particle masses. In weak scale SUSY, the superpartners are invoked to stabilize the weak scaleunder radiative corrections, so the superpartners are expected to have masses of order the TeV scale. 39.8.1. Gluino and squark production : The superpartners of gluons are the color octet, spin − 1 2gluinos (˜g), while each helicity component of quark ﬂavor has a spin-0 squark partner, e.g.˜qLand ˜qR. Third generation left- and right- squarks are expected to have large mixing, resulting in mass eigenstates ˜ q1 and ˜q2,w i t h m˜q1<m ˜q2(here, qdenotes any of the SM ﬂavors of quarks and ˜ qithe corresponding ﬂavor and type ( i=L,Ror 1,2) of squark). Gluino pair production (˜ g˜g) takes place via either glue-glue or quark-antiquark annihilation [11]. The subprocess cross sections are usually presented as diﬀerential distributions in the Mandelstam variables s,tandu. Note that for a2→2 scattering subprocess ab→cd, the Mandelstam variable s=(pa+pb)2=(pc+pd)2,w h e r e pais the 4-momentum of particle a, and so forth. The variable t=(pc−pa)2,w h e r e candaare taken conventionally to be the most similar particles in the subprocess. The variable uwould then be equal to ( pd−pa)2.N o t e t h a t s i n c e s,tand uare squares of 4-vectors, they are invariants in any inertial reference frame. Gluino pair production at hadron colliders is described by: dσ dt(gg→˜g˜g)=9πα2s 4s2/braceleftBigg 2(m2 ˜g−t)(m2 ˜g−u) s2 +(m2 ˜g−t)(m2 ˜g−u)−2m2 ˜g(m2 ˜g+t) (m2 ˜g−t)2 +(m2 ˜g−t)(m2 ˜g−u)−2m2 ˜g(m2 ˜g+u) (m2 ˜g−u)2+m2 ˜g(s−4m2 ˜g) (m2 ˜g−t)(m2 ˜g−u) −(m2 ˜g−t)(m2 ˜g−u)+m2 ˜g(u−t) s(m2 ˜g−t)−(m2 ˜g−t)(m2 ˜g−u)+m2 ˜g(t−u) s(m2 ˜g−u)/bracerightBigg , (39.41) 348 39. Cross-section formulae for speciﬁc processes where αsis the strong ﬁne structure constant. Also, dσ dt(q¯q→˜g˜g)=8πα2s 9s2⎧ ⎨ ⎩4 3/parenleftBigg m2 ˜g−t m2 ˜q−t/parenrightBigg2 +4 3/parenleftBigg m2 ˜g−u m2 ˜q−u/parenrightBigg2 +3 s2/bracketleftBig (m2 ˜g−t)2+(m2 ˜g−u)2+2m2 ˜gs/bracketrightBig −3/bracketleftBig (m2 ˜g−t)2+m2 ˜gs/bracketrightBig s(m2 ˜q−t) −3/bracketleftBig (m2 ˜g−u)2+m2 ˜gs/bracketrightBig s(m2 ˜q−u)+1 3m2 ˜gs (m2 ˜q−t)(m2 ˜q−u)⎫ ⎬ ⎭.(39.42) Gluinos can also be produced in association with squarks: ˜ g˜qi production, where ˜ qirepresents any of the various types (left-, right- or mixed) and ﬂavors of squarks. The subprocess cross section is independent of whether the squark is the right-, left- or mixed type: dσ dt(gq→˜g˜qi)=πα2s 24s2/bracketleftBig 16 3(s2+(m2 ˜qi−u)2)+4 3s(m2 ˜qi−u)/bracketrightBig s(m2 ˜g−t)(m2 ˜qi−u)2 ×/parenleftBigg (m2 ˜g−u)2+(m2 ˜qi−m2 ˜g)2+2sm2 ˜g(m2 ˜qi−m2 ˜g) (m2 ˜g−t)/parenrightBigg . (39.43) There are many diﬀerent subprocesses for production of squark pairs. Since left- and right- squarks generally have diﬀerent massesand diﬀerent decay patterns, we pres ent the diﬀerential cross section for each subprocess of ˜ q i(i=L, R or 1,2) separately. (In early literature, the following formulae were often combined into a singleequation which didn’t diﬀerentiate the various squark types.) The result for gg→˜q i¯˜qiis: dσ dt(gg→˜qi¯˜qi)=πα2s 4s2⎧ ⎨ ⎩1 3/parenleftBigg m2 ˜q+t m2 ˜q−t/parenrightBigg2 +1 3/parenleftBigg m2 ˜q+u m2 ˜q−u/parenrightBigg2 +3 32s2/parenleftBig 8s(4m2 ˜q−s)+4 ( u−t)2/parenrightBig +7 12 −1 48(4m2 ˜q−s)2 (m2 ˜q−t)(m2 ˜q−u) +3 32/bracketleftBig (t−u)(4m2 ˜q+4t−s)−2(m2 ˜q−u)(6m2 ˜q+2t−s)/bracketrightBig s(m2 ˜q−t) +3 32/bracketleftBig (u−t)(4m2 ˜q+4u−s)−2(m2 ˜q−t)(6m2 ˜q+2u−s)/bracketrightBig s(m2 ˜q−u) +7 96/bracketleftBig 4m2 ˜q+4t−s/bracketrightBig m2 ˜q−t+7 96/bracketleftBig 4m2 ˜q+4u−s/bracketrightBig m2 ˜q−u⎫ ⎬ ⎭,(39.44) which has an obvious u↔tsymmetry. Forq¯q→˜qi¯˜qiwith the same initial and ﬁnal state ﬂavors, we have dσ dt(q¯q→˜qi¯˜qi)=2πα2s 9s2/braceleftBigg 1 (t−m2 ˜g)2+2 s2−2/3 s(t−m2 ˜g)/bracerightBigg ×/bracketleftBig −st−(t−m2 ˜qi)2/bracketrightBig , (39.45) while if initial and ﬁnal state ﬂavors are diﬀerent ( q¯q→˜q/prime i¯˜q/prime i)w e instead have dσ dt(q¯q→˜q/prime i¯˜q/prime i)=4πα2s 9s4/bracketleftBig −st−(t−m2 ˜q/prime i)2/bracketrightBig . (39.46) If the two initial state quarks are of diﬀerent ﬂavors, then we have dσ dt(q¯q/prime→˜qi¯˜q/prime i)=2πα2s 9s2−st−(t−m2 ˜qi)2 (t−m2 ˜g)2. (39.47)If the initial quarks are of diﬀerent ﬂavor and ﬁnal state squarks are of diﬀerent type ( i/negationslash=j)t h e n dσ dt(q¯q/prime→˜qi¯˜q/prime j)=2πα2s 9s2m2 ˜gs (t−m2 ˜g)2. (39.48) For same-ﬂavor initial state quarks, but ﬁnal state unlike-type squarks, we also have dσ dt(q¯q→˜qi¯˜qj)=2πα2s 9s2m2 ˜gs (t−m2 ˜g)2. (39.49) There also exist cross sections for quark-quark annihilation to squark pairs. For same ﬂavor quark-quark annihilation to same ﬂavor/sametype ﬁnal state squarks, dσ dt(qq→˜qi˜qi)= =πα2s 9s2m2 ˜gs/braceleftBigg 1 (t−m2 ˜g)2+1 (u−m2 ˜g)2−2/3 (t−m2 ˜g)(u−m2 ˜g)/bracerightBigg ,(39.50) while if the ﬁnal type squarks are diﬀerent ( i/negationslash=j), we have dσ dt(qq→˜qi˜qj)= 2πα2s 9s2⎧ ⎨ ⎩[−st−(t−m2 ˜qi)(t−m2 ˜qj)] (t−m2 ˜g)+[−su−(u−m2 ˜qi)(u−m2 ˜qj)] (u−m2 ˜g)⎫ ⎬ ⎭. (39.51) If initial/ﬁnal state ﬂavors are diﬀerent, but ﬁnal state squark types are the same, then dσ dt(qq/prime→˜qi˜q/prime i)=2πα2s 9s2m2 ˜gs (t−m2 ˜g)2. (39.52) If initial quark ﬂavors are diﬀerent and ﬁnal squark types are diﬀerent, then dσ dt(qq/prime→˜qi˜q/prime j)=2πα2s 9s2−st−(t−m2 ˜qi)(t−m2 ˜qj) (t−m2 ˜g)2. (39.53) 39.8.2. Gluino and squark associated production : In the MSSM, the charged spin-1 2winos and higgsinos mix to make chargino states χ± 1andχ± 2,w i t h mχ± 1<mχ±2.T h es p i n −1 2 neutral bino, wino and higgsino ﬁelds mix to give four neutralino mass eigenstates χ0 1,2,3,4ordered according to mass. We sometimes denote the charginos and neutralinos collectively as -inos for notational simplicity For gluino and squark production in association with charginos and neutralinos [12], the quark-squark-neutralino couplings∗ are deﬁned by the interaction Lagrangian terms L˜ff˜χ0 i= /bracketleftbigg iAf ˜χ0 i˜f† L¯˜χ0 iPLf+iBf ˜χ0 i˜f† R¯˜χ0 iPRf+h.c./bracketrightbigg ,w h e r e Af ˜χ0 iandBf ˜χ0 iare coupling constants involving gauge couplings, neutralino mixing elements and in the case of thir d generation fermions, Yukawa couplings. Their form depends on the conventions used for settingup the MSSM Lagrangian, and can be found in various reviews [13] and textbooks [14,15]. P LandPRare the usual left- and right- spinor projection operators and fdenotes any of the SM fermions u, d, e, ν e,···. The fermion-sfermion- chargino couplings have the form L=/bracketleftbigg iAd ˜χ− i˜u† L ˜χ− iPLd+iAu ˜χ− i˜d† L ˜χc iPLu+h.c./bracketrightbigg foruandd *The couplings Af ˜χ0 iandBf ˜χ0 iare given explicitly in Ref. 15 in Eq. (8.87). Also, the couplings Ad ˜χ− iandAu ˜χ− iare given in Eq. (8.93). The couplings Xj iandYj iare given by Eq. (8.103), while the xiandyi couplings are given in Eq. (8.100). Finally, the couplings Wijare given in Eq. (8.101). 39. Cross-section formulae for speciﬁc processes 349 Table 39.1: The constants αfandβfthat appear in in the SM neutral current Lagrangian. Here t≡tanθWandc≡cotθW. fq f αf βf /lscript −11 4(3t−c)1 4(t+c) ν/lscript 01 4(t+c) −1 4(t+c) u2 3−5 12t+1 4c −1 4(t+c) d −1 31 12t−1 4c1 4(t+c) quarks, where the Ad ˜χ− iandAu ˜χ− icouplings are again convention- dependent, and can be found in textbooks. The superscript cdenotes “charge conjugate spinor”, deﬁned by ψc≡C¯ψT. The subprocess cross sections for chargino-squark associated production occur via squark exchange and are given by dσ dt(¯ug→˜χ− i¯˜dL)=αs 24s2|Au ˜χ− i|2ψ(m˜dL,m˜χ− i,t), (39.54) dσ dt(dg→˜χ− i˜uL)=αs 24s2|Ad ˜χ− i|2ψ(m˜uL,m˜χ− i,t), (39.55) while neutralino-squark production is given by dσ dt(qg→˜χ0 i˜q)=αs 24s2/parenleftbigg |Aq ˜χ0 i|2+|Bq ˜χ0 i|2/parenrightbigg ψ(m˜q,m˜χ0 i,t),(39.56) where ψ(m1,m2,t)=s+t−m2 1 2s−m2 1(m2 2−t) (m2 1−t)2 +t(m2 2−m2 1)+m2 2(s−m2 2+m2 1) s(m2 1−t). (39.57) Here, the variable tis given by the square of “squark-minus-quark” four-momentum. The neutralino-gluino associated production cross section also occurs via squar k exchange and is given by dσ dt(q¯q→˜χ0 i˜g)=αs 18s2/parenleftbigg |Aq ˜χ0 i|2+|Bq ˜χ0 i|2/parenrightbigg⎡ ⎣(m2 ˜χ0 i−t)(m2 ˜g−t) (m2 ˜q−t)2 +(m2 ˜χ0 i−u)(m2 ˜g−u) (m2 ˜q−u)2−2ηiη˜gm˜gm˜χ0 is (m2 ˜q−t)(m2 ˜q−u)⎤ ⎦,(39.58) where ηiis the sign of the neutralino mass eigenvalue and η˜gis the sign of the gluino mass eigenvalue. We also have chargino-gluinoassociated production: dσ dt(¯ud→˜χ− i˜g)=αs 18s2⎡ ⎣|Au ˜χ− i|2(m2 ˜χ− i−t)(m2 ˜g−t) (m2 ˜dL−t)2 +|Ad ˜χ− i|2(m2 ˜χ− i−u)(m2 ˜g−u) (m2 ˜uL−u)2+2η˜gRe(Au ˜χ− iAd ˜χ− i)m˜gm˜χis (m2 ˜dL−t)(m2 ˜uL−u)⎤ ⎦,(39.59) where ˆt=( ˜g−d)2a n di nt h et h i r dt e r mo n em u s tt a k et h er e a lp a r t of the in general complex coupling constant product. 39.8.3. Slepton and sneutrino production : The subprocess cross section for ˜/lscriptL¯˜ν/lscriptLproduction ( /lscript=eorµ) occurs via s-channel Wexchange and is given by dσ dt(d¯u→˜/lscriptL¯˜ν/lscriptL)=g4|DW(s)|2 192πs2/parenleftBig tu−m2 ˜/lscriptLm2 ˜ν/lscriptL/parenrightBig , (39.60) where DW(s)=1/(s−M2 W+iMWΓW)i st h e W-boson propagator denominator. The production of ˜ τ1¯˜ντis given as above, but replacing m˜/lscriptL→m˜τ1,m˜ν/lscriptL→m˜ντand multiplying by an overall factor of cos2θτ(where θτis the tau-slepton mixing angle). Similar substitutions hold for ˜ τ2¯˜ντproduction, except the overall factor is sin2θτ.The subprocess cross section for ˜/lscriptL¯˜/lscriptLproduction occurs via s- channel γandZexchange, and depends on the neutral current interaction, with fermion couplings to γandZ0given by Lneutral = −eqf¯fγµfAµ+e¯fγµ(αf+βfγ5)fZµ(with values of qf,αf,a n d βf given in Table 39.1. The subprocess cross section is given by dσ dt(q¯q→˜/lscriptL¯˜/lscriptL)=e4 24πs2/parenleftBig tu−m4 ˜/lscriptL/parenrightBig × /braceleftBigg q2 /lscriptq2q s2+(α/lscript−β/lscript)2(α2 q+β2 q)|DZ(s)|2 +2q/lscriptqqαq(α/lscript−β/lscript)(s−M2 Z) s|DZ(s)|2/bracerightBigg , (39.61) where DZ(s)=1/(s−M2 Z+iMZΓZ). The cross section for sneutrino production is given by the same formula, but with α/lscript,β/lscript,q/lscriptandm˜/lscriptL replaced by αν,βν,0a n d m˜νL, respectively. The cross section for ˜ τ1¯˜τ1 production is obtained by replacing m˜/lscriptL→m˜τ1andβ/lscript→β/lscriptcos2θτ. The cross section for ˜/lscriptR¯˜/lscriptRproduction is given by substituting α/lscript−β/lscript→α/lscript+β/lscriptandm˜/lscriptL→m˜/lscriptRin the equation above. The cross section for ˜ τ2¯˜τ2production is obtained from the formula for ˜/lscriptR¯˜/lscriptR production by replacing m˜/lscriptR→m˜τ2andβ/lscript→β/lscriptcos2θτ. Finally, the cross section for ˜ τ1¯˜τ2production occurs only via Z exchange, and is given by dσ dt(q¯q→˜τ1¯˜τ2)=dσ dt(q¯q→¯˜τ1˜τ2)= e4 24πs2(α2 q+β2 q)β2 /lscriptsin22θτ|DZ(s)|2(ut−m2 ˜τ1m2 ˜τ2). (39.62) 39.8.4. Chargino and neutralino pair production : 39.8.4.1. ˜χ− i˜χ0 jproduction: The subprocess cross section for d¯u→˜χ− i˜χ0 jdepends on Lagrangian couplings LW¯ud=−g √ 2¯uγµPLdW+µ+h.c.,LW˜χ− i˜χ0 j= −g(−i)θj ˜χ−i[Xj i+Yj iγ5]γµ˜χ0 jW−µ+h.c.,Lq˜q˜χ− i=iAd ˜χ− i˜u† L ˜χ− iPLd+ iAu ˜χ− i˜d† L ˜χc iPLu+h.c.andLq˜q˜χ0 j=iAq ˜χ0 j˜q† L ˜χ0jPLq+h.c.. Contributing diagrams include Wexchange and also ˜dLand ˜uLsquark exchange. TheXj iandYj icouplings are new, and again convention-dependent: the cross section formulae works if the interaction Lagrangian is writtenin the above form, so that the couplings can be suitably extracted. The term θ j=0( 1 )i f m˜χ0 j>0(<0); it comes about because the neutralino ﬁeld must be re-deﬁned by a −iγ5transformation if its mass eigenvalue is negative [15]. The subprocess cross section is given in terms of dot products of four momenta, where particle labels are used to denote their four-momenta; note that all mass terms in the cross section formulae are positive deﬁnite, so that the signs of masseigenstates have been absorbed into the Lagrangian couplings, as for instance in Ref. [15]. We then have dσ dt(d u→˜χ− i˜χ0 j)=1 192πs2 /bracketleftBigg TW+T˜dL+T˜uL+TW˜dL+TW˜uL+T˜dL˜uL/bracketrightBigg (39.63) where TW=8g4|DW(s)|2/braceleftBig [Xj2 i+Yj2 i](˜χ0 j·d˜χ− i· u+˜χ0 j· u˜χ− i·d) +2 (Xj iYj i)(˜χ0 j·d˜χ− i· u−˜χ0 j· u˜χ− i·d)+[Xj2 i−Yj2 i]m˜χ− im˜χ0 jd· u/bracerightBig , (39.64) 350 39. Cross-section formulae for speciﬁc processes T˜dL=4|Au ˜χ− i|2|Ad ˜χ0 j|2 [(˜χ− i− u)2−m2 ˜dL]2d·˜χ0 j˜χ− i· u, (39.65) T˜uL=4|Ad ˜χ− i|2|Au ˜χ0 j|2 [(˜χ0 j− u)2−m2 ˜uL]2 u·˜χ0 j˜χ− i·d (39.66) TW˜dL=−√ 2g2Re[Ad∗ ˜χ0 jAu ˜χ− i(−i)θj](s−M2 W)|DW(s)|2 (˜χ− i− u)2−m2 ˜dL ×/braceleftbigg 8(Xj i+Yj i)˜χ0 j·d u·˜χ− i+4 (Xj i−Yj i)m˜χ− im˜χ0 jd· u/bracerightbigg (39.67) TW˜uL=√ 2g2Re[Ad∗ ˜χ− iAu ˜χ0 j(−i)θj](s−M2 W)|DW(s)|2 (˜χ0 j− u)2−m2 ˜uL ×/braceleftbigg 8(Xj i−Yj i)˜χ0 j· ud·˜χ− i+4 (Xj i+Yj i)m˜χ− im˜χ0 jd· u/bracerightbigg (39.68) and T˜dL˜uL=−4Re[Ad ˜χ0 jAu∗ ˜χ− iAd∗ ˜χ− iAu ˜χ0 j]m˜χ− im˜χ0 jd· u [(˜χ− i− u)2−m2 ˜dL][(˜χ0 j− u)2−m2 ˜uL]. (39.69) 39.8.4.2. Chargino pair production: The subprocess cross section for d¯d→˜χ− i˜χ+ i(i=1,2) depends on Lagrangian couplings L=e ˜χ− iγµ˜χ− iAµ−ecotθW ˜χ− iγµ(xi−yiγ5)˜χ− iZµ and also L/owneriAd ˜χ− i˜u† L ˜χ− iPLd+iAu ˜χ− i˜d† L ˜χ−c iPLu+h.c.. Contributing diagrams include s-channel γ, Z0exchange and t-channel ˜ uL exchange [16,17]. The couplings xiandyiare again new and as usual convention-dependent. The subprocess cross section is given by dσ dt(d d→˜χ− i˜χ+ i)=1 192πs2/bracketleftbig Tγ+TZ+T˜uL+TγZ+Tγ˜uL+TZ˜uL/bracketrightbig (39.70) where Tγ=32e4q2 d s2/bracketleftbigg d·˜χ+ i d·˜χ− i+d·˜χ− i d·˜χ+ i+m2 ˜χ− id· d/bracketrightbigg (39.71) TZ=3 2e4cot2θW|DZ(s)|2 /braceleftBigg (α2 d+β2 d)(x2 i+y2 i)/bracketleftbigg d·˜χ+ i d·˜χ− i+d·˜χ− i d·˜χ+ i+m2 ˜χ− id· d/bracketrightbigg ∓4αdβdxiyi/bracketleftbig d·˜χ+ i d·˜χ− i−d·˜χ− i d·˜χ+ i/bracketrightbig −2y2 i(α2 d+β2 d)m2 ˜χ− id· d/bracerightBigg , (39.72) T˜uL=4|Ad ˜χ− i|4 [(d−˜χ− i)2−m2 ˜uL]2d·˜χ− i d·˜χ+ i(39.73) TγZ=64e4cotθWqd(s−M2 Z)|DZ(s)|2 s× /braceleftBigg αdxi/parenleftbigg d·˜χ+ i d·˜χ− i+d·˜χ− i d·˜χ+ i+m2 ˜χ− id· d/parenrightbigg ±βdyi/parenleftbig d·˜χ− i d·˜χ+ i−d·˜χ+ i d·˜χ− i/parenrightbig/bracerightBigg (39.74) Tγ˜uL=∓8e2qd s|Ad ˜χ− i|2 [(d−˜χ− i)2−m2 ˜uL]/braceleftbigg 2 d·˜χ+ id·˜χ− i+m2 ˜χ− id· d/bracerightbigg (39.75)and TZ˜uL=∓8e2cotθW|DZ(s)|2|Ad ˜χ− i|2(s−M2 Z) [(d−˜χ− i)2−m2 ˜uL](αd−βd) ×/braceleftbigg 2(xi∓yi)d·˜χ− i d·˜χ+ i+m2 ˜χ− i(xi±yi)d· d/bracerightbigg (39.76) using the upper of the sign choices. The cross section for u u→˜χ+ i˜χ− ican be obtained from the above by replacing αd→αu,βd→βu,qd→qu,˜uL→˜dL,Ad ˜χ− i→Au ˜χ− i, d→ u, d→uand adopting the lower of the sign choices everywhere. The cross section for q¯q→˜χ− 1˜χ+ 2,˜χ+ 1˜χ− 2can occur via Zand ˜qL exchange. It is usually much smaller than ˜ χ− 1,2˜χ+ 1,2production, so the cross section will not be presented here. It can be found in Appendix A of Ref. 15. 39.8.4.3. Neutralino pair production: Neutralino pair production via q¯qfusion takes place via s-channel Zexchange plus t-a n d u-channel left- and right- squark exchange (5 diagrams) [17,18]. The Lagrangian couplings (see previousfootnote*) needed include terms g iven above plus terms of the form L=W ij ˜χ0iγµ(γ5)θi+θj+1˜χ0 jZµ. The couplings Wijdepend only on thehiggsino components of the neutralinos iandj. The subprocess cross section is given by: dσ dt(q¯q→˜χ0 i˜χ0 j)=1 192πs2/bracketleftbig TZ+T˜qL+T˜qR+TZ˜qL+TZ˜qR/bracketrightbig (39.77) where TZ= 128 e2|Wij|2(α2 q+β2 q)|DZ(s)|2 /bracketleftbigg q·˜χ0 i¯q·˜χ0 j+q·˜χ0 j¯q·˜χ0 i−ηiηjm˜χ0 im˜χ0 jq·¯q/bracketrightbigg , (39.78) T˜qL=4|Aq ˜χ0 i|2|Aq ˜χ0 j|2/braceleftBigg q·˜χ0 i¯q·˜χ0 j [(˜χ0 i−q)2−m2 ˜qL]2+q·˜χ0 j¯q·˜χ0 i [(˜χ0 j−q)2−m2 ˜qL]2 −ηiηjm˜χ0 im˜χ0 jq·¯q [(˜χ0 i−q)2−m2 ˜qL][(˜χ0 j−q)2−m2 ˜qL]/bracerightBigg (39.79) T˜qR=4|Bq ˜χ0 i|2|Bq ˜χ0 j|2/braceleftBigg q·˜χ0 i¯q·˜χ0 j [(˜χ0 i−q)2−m2 ˜qR]2+q·˜χ0 j¯q·˜χ0 i [(˜χ0 j−q)2−m2 ˜qR]2 −ηiηjm˜χ0 im˜χ0 jq·¯q [(˜χ0 i−q)2−m2 ˜qR][(˜χ0 j−q)2−m2 ˜qR]/bracerightBigg (39.80) TZ˜qL=1 6e(αq−βq)(s−M2 Z)|DZ(s)|2 /braceleftBiggRe(WijAq∗ ˜χ0 iAq ˜χ0 j) [(˜χ0 i−q)2−m2 ˜qL]/bracketleftbigg 2q·˜χ0 i¯q·˜χ0 j−ηiηjm˜χ0 im˜χ0 jq·¯q/bracketrightbigg +ηiηjRe(WijAq ˜χ0 iAq∗ ˜χ0 j) [(˜χ0 j−q)2−m2 ˜qL]/bracketleftbigg 2q·˜χ0 j¯q·˜χ0 i−ηiηjm˜χ0 im˜χ0 jq·¯q/bracketrightbigg/bracerightBigg (39.81) TZ˜qR=1 6e(αq+βq)(s−M2 Z)|DZ(s)|2 /braceleftBiggRe(WijBq∗ ˜χ0 iBq ˜χ0 j) [(˜χ0 i−q)2−m2 ˜qR]/bracketleftbigg 2q·˜χ0 i¯q·˜χ0 j−ηiηjm˜χ0 im˜χ0 jq·¯q/bracketrightbigg −Re(WijBq ˜χ0 iBq∗ ˜χ0 j) [(˜χ0 j−q)2−m2 ˜qR]/bracketleftbigg 2q·˜χ0 j¯q·˜χ0 i−ηiηjm˜χ0 im˜χ0 jq·¯q/bracketrightbigg/bracerightBigg .(39.82) As before, ηi=±1 corresponding to whether the neutralino mass eigenvalue is positive or negative. When i=jin the above formula, one must remember to integrate over just 2 πsteradians of solid angle to avoid double counting in the total cross section. 39. Cross-section formulae for speciﬁc processes 351 39.9. Universal extra dimensions In the Universal Extra Dimension (UED) model of Ref. [19]( see Ref. [20] for a review of models wi th extra spacetime dimensions), the Standard Model is embedded in a ﬁve dimensional theory, where the ﬁfth dimension is compactiﬁed on an S1/Z2orbifold. Each SM chirality state is then the zero mode of an inﬁnite tower of Kaluza- Klein excitations labelled by n=0−∞. A KK parity is usually assumed to hold, where each state is assigned KK-parity P=(−1)n. If the compactiﬁcation scale is around a TeV, then the n=1( o re v e n higher) KK modes may be accessible to collider searches. Of interest for hadron colliders are the production of massive n≥1 quark or gluon pairs. These pro duction cross sections have been calculated in Ref. [21,22]. We list here results for the n=1c a s e only with M1=1/R(Ris the compactiﬁcation radius) and s,tand uare the usual Mandelstam variables; more general formulae can be found in Ref. [22]. The superscript ∗stands for any KK excited state, while •stands for left chirality states and ◦stands for right chirality states. dσ dt=1 16πs2T (39.83) where T(q¯q→g∗g∗)=2g4s 27/bracketleftBigg M2 1/parenleftbigg −4s3 t/prime2u/prime2+57s t/primeu/prime−108 s/parenrightbigg +20s2 t/primeu/prime−93 +108t/primeu/prime s2/bracketrightBigg (39.84) and T(gg→g∗g∗)= 9g4s 27/bracketleftBigg 3M4 1s2+t/prime2+u/prime2 t/prime2u/prime2−3M2 1s2+t/prime2+u/prime2 st/primeu/prime+1 +(s2+t/prime2+u/prime2)3 4s2t/prime2u/prime2−t/primeu/prime s2/bracketrightBigg (39.85) where t/prime=t−M2 1andu/prime=u−M2 1. Also, T(q¯q→q∗/prime 1¯q∗/prime 1)=4g4s 9/bracketleftBigg 2M2 1 s+t/prime2+u/prime2 s2/bracketrightBigg , T(q¯q→q∗ 1¯q∗ 1)=g4 2 9/bracketleftBigg 2M2 1/parenleftBigg 4 s+s t/prime2−1 t/prime/parenrightBigg +23 6+2s2 t/prime2+8s 3t/prime+6t/prime s+8t/prime2 s2/bracketrightBigg , T(qq→q∗ 1q∗ 1)=g4s 27/bracketleftBigg M2 1/parenleftbigg 6t/prime u/prime2+6u/prime t/prime2−s t/primeu/prime/parenrightbigg +2/parenleftBigg 3t/prime2 u/prime2+3u/prime2 t/prime2+4s2 t/primeu/prime−5/parenrightBigg/bracketrightBigg , T(gg→q∗ 1¯q∗ 1)=g4 s/bracketleftBigg M4 1−4 t/primeu/prime/parenleftbiggs2 6t/primeu/prime−3 8/parenrightbigg +M2 14 s/parenleftbiggs2 6t/primeu/prime−3 8/parenrightbigg +s2 6t/primeu/prime−17 24+3t/primeu/prime 4s2/bracketrightBigg , T(gq→g∗q∗ 1)=−g4s 3/bracketleftBigg 5s2 12t/prime2+s3 t/prime2u/prime+11su/prime 6t/prime2+5u/prime2 12t/prime2+u/prime3 st/prime2/bracketrightBigg , T(q¯q/prime→q∗ 1¯q∗/prime 1)=g4s 18/bracketleftbigg 4M4 1s t/prime2+5+4s2 t/prime2+8s t/prime/bracketrightbigg , T(qq/prime→q∗ 1q∗/prime 1)=2g4s 9/bracketleftbigg −M2 1s t/prime2+1 4+s2 t/prime2/bracketrightbigg ,T(qq→q• 1q◦ 1)=g4s 9/bracketleftbigg M2 1/parenleftbigg2s3 t/prime2u/prime2−4s t/primeu/prime/parenrightbigg +2s4 t/prime2u/prime2−8s2 t/primeu/prime+5/bracketrightbigg , T(q¯q/prime→q• 1¯q/prime◦ 1)=g4s 9/bracketleftBigg 2M2 1/parenleftbigg1 t/prime+u/prime t/prime2/parenrightbigg +5 2+4u/prime t/prime+2u/prime2 t/prime2/bracketrightBigg , and T(qq/prime→q• 1q/prime◦ 1)=g4s 9/bracketleftBigg −2M2 1/parenleftbigg1 t/prime+u/prime t/prime2/parenrightbigg +1 2+2u/prime2 t/prime2/bracketrightBigg . 39.10. Large extra dimensions In the ADD theory [23] with large extra dimensions (LED), the SM particles are conﬁned to a 3-brane, while gravity propagates in thebulk. It is assumed that the nextra dimensions are compactiﬁed on an n-dimensional torus of volume (2 πr) n, so that the fundamental 4 + n dimensional Planck scale M∗is related to the usual 4-dimensional Planck scale MPlbyM2 Pl=Mn+2∗(2πr)n.I fM∗∼1 TeV, then the MW−MPlhierarchy problem is just due to gravity propagating in the large extra dimensions. In these theories, the KK-excited graviton states Gnµνforn=1−∞ can be produced at collider experiments. The graviton couplings to matter are suppressed by 1 /MPl, so that graviton emission cross sections dσ/dt ∼1/M2 Pl. However, the mass splittings between the excited graviton states can be tiny, so the graviton eigenstates are usually approximated by a continuum distribution. A summation (integration) over all allowed graviton emissions ends up cancelling the1/M 2 Plfactor, so that observable cross section rates can be attained. Some of the fundamental production formulae for a KK graviton (denoted G)o fm a s s mat hadron colliders include the subprocesses dσm dt(f¯f→γG)=αQ2 f 16Nf1 sM2 PlF1(t s,m2 s), (39.86) where Qfis the charge of fermion fandNfis the number of QCD colors of f.A l s o , dσm dt(q¯q→gG)=αs 361 sM2 PlF1(t s,m2 s), (39.87) dσm dt(qg→qG)=αs 961 sM2 PlF2(t s,m2 s), (39.88) dσm dt(gg→gG)=3αs 161 sM2 PlF3(t s,m2 s), (39.89) where F1(x, y)=1 x(y−1−x)/bracketleftBig −4x(1 +x)(1 + 2 x+2x2)+ y(1 + 6 x+1 8x2+1 6x3)−6y2x(1 + 2 x)+y3(1 + 4 x)/bracketrightBig (39.90) F2(x, y)=−(y−1−x)F1/parenleftbiggx y−1−x,y y−1−x/parenrightbigg (39.91) and F3(x, y)=1 x(y−1−x)/bracketleftBig 1+2x+3x2+2x3+x4 −2y(1 +x3)+3y2(1 +x2)−2y3(1 +x)+y4/bracketrightBig .(39.92) These formulae must then be multiplied by the graviton density of states formula dN=Sn−1M2 Pl Mn+2∗mn−1dmto gain the cross section d2σ dtdm=Sn−1M2 Pl Mn+2∗mn−1dσm dt(39.93) where Sn=(2π)n/2 Γ(n/2)is the surface area of an n-dimensional sphere of unit radius. 352 39. Cross-section formulae for speciﬁc processes Virtual graviton processes can also be searched for at colliders. For instance, in Ref. [24] the cross section for Drell-Yan production of lepton pairs via gluon fusion was calculated, where it is found that, in the center-of-mass system dσ dz(gg→/lscript+/lscript−)=λ2s3 64πM8∗(1−z2)(1 + z2)( 3 9 .94) where z=c o s θandλis a model-dependent coupling constant ∼1. Formulae for Drell-Yan production via q¯qfusion can also be found in Ref. [24,25]. 39.11. Warped extra dimensions In the Randall-Sundrum model [26] of warped extra dimensions, the arena for physics is a 5-d anti-deSitter ( AdS 5) spacetime, for which a non-factorizable metric exists with a metric warp factor e−2σ(φ). It is assumed that two opposite tension 3-branes exist within AdS 5 at the two ends of an S1/Z2orbifold parametri zed by co-ordinate φ which runs from 0 −π. The 4-D solution of the Einstein equations yields σ(φ)=krc|φ|,w h e r e rcis the compactiﬁcation radius of the extra dimension and k∼MPl. The 4-D eﬀective action allows one to identify M2 Pl=M3 k(1−e−2krcπ), where Mis the 5-D Planck scale. Physical particles on the TeV scale (SM) brane have mass m=e−krcπm0,w h e r e m0is a fundamental mass of order the Planck scale. Thus, the weak scale-Planck scale hierarchy occurs due to the existence of the exponential warp factor if krc∼12. In the simplest versions of the RS model, the TeV-scale brane contains only SM particles plus a tower of KK gravitons. The RSgravitons have mass m n=kxne−krcπ,w h e r et h e xiare roots of Bessel functions J1(xn)=0 ,w i t h x1/similarequal3.83,x2/similarequal7.02 etc. While the RS zero-mode graviton couplings suppressed by 1 / MPland are thus inconsequential for collider searches, the n=1a n dh i g h e rm o d e s have couplings suppressed instead by Λπ=e−krcπ MPl∼TeV.T h e n= 1 RS graviton should have width Γ 1=ρm1x2 1(k/ MPl)2,w h e r e ρis a constant depending on how many decay modes are open. The formulae for dilepton production via virtual RS graviton exchangecan be gained from the above formulae for the ADD scenario via the replacement [27] λ M4∗→i2 8Λ2π∞/summationdisplay n=11 s−m2n+imnΓn. (39.95)References: 1. J.F. Owens et al.,P h y s .R e v . D18, 1501 (1978). Note that cross section given in previous editions of RPP for gg→q qlacked a factor of π. 2. F. Wilczek, Phys. Rev. Lett. 39, 1304 (1977). 3. B.L. Ioﬀe and V.Khoze, Leningrad Report 274, 1976; Sov. J. Nucl. Phys. 9, 50 (1978). 4. J. 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Lykken, and R. Zhang, Phys. Rev. D59, 105006 (1999). 26. L. Randall and R.S. Sundrum, Phys. Rev. Lett. 83, 3370 (1999). 27. H. Davoudiasl, J.L. Hewett, and T.G. Rizzo, Phys. Rev. Lett. 84, 2080 (2000). 40. Plots of cross sections and related quantities 353 40. PLOTS OF CROSS SECTIONS AND RELATED QUANTITIES Jet Production in ppand ppInteractions (GeV)TE10210)(nb/GeV)ηd T/(dEσ2d -810-710-610-510-410-310-210-110110210310 |<0.7) at 1.96 TeV,0.1<|y p CDF (p |<0.7)η at 1.8 TeV,0.1<| p CDF (p |<0.7)η at 1.8 TeV,0.1<| p D0 (p |<0.5)η at 630 GeV, | p D0 (p |<0.7)η at 546 GeV,0.1<| p CDF (p |<0.85)η at 630 GeV TeV, | p UA2 (p |<0.7)η at 630 GeV TeV, | p UA1 (p |=0)η R807 (pp at 45 GeV TeV, | |=0)η R807 (pp at 63 GeV TeV, | Figure 40.1: Inclusive diﬀerential jet cross sections plotted as a function of the jet tranverse energy. The CDF and D0 measurements use a cone algorithm of radius0.7 for all results shown except for the CDF measurement at 1.96 TeV which uses ak Talgorithm with a D parameter of 0.7. The cone/ kTresults should be similar ifRcone=D. UA1 (UA2) uses a non- iterative cone algorithm with a radius of 1.0 (1.3). Recent NLO QCD predictions (such as CTEQ6M) provide a good descriptionof the CDF and D0 jet cross sections, Rept. on Prog. in Phys. 70, 89 (2007). Comparisons with the older cross sectionsare more diﬃcult due to the nature of the jet algorithms used. CDF:P h y s .R e v . D75, 092006 (2007), Phys. Rev. D64, 032001 (2001), Phys. Rev. Lett. 70, 1376 (1993); D0:P h y s .R e v . D64, 032003 (2001); UA2: Phys. Lett. B257 , 232 (1991); UA1:P h y s . Lett.B172 , 461 (1986); R807 : Phys. Lett. B123 , 133 (1983). (Courtesy of J. Huston, Michigan State University, 2007) Color version at end of book. Direct γProduction in ppInteractions (GeV/c) Tp10210)2(pb/GeV3/dpσ3Ed -710-610-510-410-310-210-110110210310 |<0.9)η at 1.96 TeV,| p D0 (p |<0.9)η at 1.8 TeV,| p CDF (p |<0.9)η at 1.8 TeV,| p D0 (p |<2.5)η at 1.8 TeV,1.6<| p D0 (p |<0.9)η at 630 GeV,| p D0 (p |<2.5)η at 630 GeV,1.6<| p D0 (p |<0.9)η at 630 GeV,| p CDF (p =0)η at 630 GeV TeV, p UA2 (p =0)η at 630 GeV TeV, p UA1 (p at 24.3 GeV TeV,<y>=0.4)p UA6 (pFigure 40.2: Isolated photon cross sections plotted as a function of the photon transverse momentum. The errors are either statistical only (CDF,D0 (1.96 TeV), UA1, UA2, UA6) or uncorrelated (D0 1.8 TeV, 630 GeV). The data are generally in good agreement with NLO QCD predictions, albeit with a tendency for the data to be above(below) the theory for lower (large) transverse momenta, Phys. Rev. D59, 074007 (1999). D0: Phys. Lett. B639 , 151 (2006), Phys. Rev. Lett. 87, 251805 (2001); CDF:P h y s .R e v . D65, 112003 (2002); UA6: Phys. Lett. B206 , 163 (1988); UA1: Phys. Lett. B209 , 385 (1988); UA2: Phys. Lett. B288 , 386 (1992). (Courtesy of J. Huston, Michigan State University, 2007) Color version at end of book. 354 40. Plots of cross sections and related quantities Diﬀerential Cross Section for WandZBoson Production (GeV/c) Tp-110 11 0210[pb/(GeV/c)] T /dpσd -410-310-210-110110210 at 1.8 TeVp cross sections in p TD0: W → e ν p at 1.8 TeVp cross sections in p TD0: Z → e e p at 1.8 TeVp cross sections in p TCDF: Z → e e p at 1.8 TeV)p cross sections in p TResBos predictions: W/Z pFigure 40.3: Diﬀerential cross sections for W and Z production shown as a function of the bosontransverse momentum. The D0 results include only the statistical error while the CDF resultsinclude all errors except for the 3.9% integrated luminosity error. The results are in good agreement with theoretical predictions that include both the eﬀects of NLOcorrections and of q Tresummation, such as the ResBos (Phys. Rev. D67, 073016 (2003)) predictions indicated on the plot. D0:P h y s . Lett.B513 , 292 (2001), Phys. Rev. Lett. 84, 2792 (2000). CDF: Phys. Rev. Lett. 84, 845 (2000). (Courtesy of J. Huston, MichiganState University, 2007) Pseudorapidity Distributions in ppInteractions Inclusive 0.00.51.01.52.02.53.03.54.0 0.0 0.5 1.0 1.5 2.0 2.5 3.0 3.5 4.0 4.5 5.0UA5: S ppS− UA5: ISR Pseudorapidity η Pseudorapidity η 546 GeV√s = 900 GeV 200 GeV 53 GeVdσ dη1 σNon Single-Diffractive 0.00.51.01.52.02.53.03.54.04.55.0 0123451800 GeV CDF 900 GeV UA5630 GeV CDF 630 GeV P238 546 GeV UA5200 GeV UA5 Figure 40.4: Charged particle pseudorapidity distributions in p pcollisions for 53 GeV ≤√ s≤1800 GeV. UA5 data from the S p pSa r et a k e n from G.J. Alner et al.,Z .P h y s . C33, 1 (1986), and from the ISR from K. Alpgøard et al., Phys. Lett. 112B , 193 (1982). The UA5 data are shown for both the full inelastic cross section and with singly diﬀractive events excluded. Additional non single-diﬀractive measurements are available from CDF at the Tevatron, F. Abe et al.,P h y s .R e v . D41, 2330 (1990) and Experiment P238 at the S p pS, R. Harr et al., Phys. Lett. B401 , 176 (1997). (Courtesy of D.R. Ward, Cambridge Univ., 1999) 40. Plots of cross sections and related quantities 355 Average Hadron Multiplicities in Hadronic e+e−Annihilation Events Table 40.1: Average hadron multiplicities per hadronic e+e−annihilation event at√ s≈10, 29–35, 91, and 130–200 GeV. The rates given include decay products from resonances with cτ < 10 cm, and include the corresponding anti-particle state. Correlations of the systematic uncertainties were considered for the calculation of the averages. (Updated August 2007 by O. Biebel, LMU, Munich) Particle√ s≈10 GeV√ s= 29–35 GeV√ s=9 1G e V√ s= 130–200 GeV Pseudoscalar mesons: π+6.6±0.2 10.3 ±0.4 17.02 ±0.19 21.24 ±0.39 π03.2±0.3 5.83 ±0.28 9.42 ±0.32 K+0.90±0.04 1.48 ±0.09 2.228 ±0.059 2.82 ±0.19 K00.91±0.05 1.48 ±0.07 2.049 ±0.026 2.10 ±0.12 η 0.20±0.04 0.61 ±0.07 1.049 ±0.080 η/prime(958) 0.03 ±0.01 0.26 ±0.10 0.152 ±0.020 D+0.194±0.019(k)0.17±0.03 0.175 ±0.016 D00.446±0.032(k)0.45±0.07 0.454 ±0.030 D+s 0.063±0.014(k)0.45±0.20(a)0.131±0.021 B+,B0 d— — 0.165 ±0.026(b) B+u — — 0.178 ±0.006(b) B0s — — 0.057 ±0.013(b) Scalar mesons: f0(980) 0.024 ±0.006 0.05 ±0.02(c)0.146±0.012 a0(980)±— — 0.27 ±0.11(d) Vector mesons: ρ(770)00.35±0.04 0.81 ±0.08 1.231 ±0.098 ρ(770)±— — 2.40 ±0.43(d) ω(782) 0.30 ±0.08 — 1.016 ±0.065 K∗(892)+0.27±0.03 0.64 ±0.05 0.715 ±0.059 K∗(892)00.29±0.03 0.56 ±0.06 0.738 ±0.024 φ(1020) 0.044 ±0.003 0.085 ±0.011 0.0963 ±0.0032 D∗(2010)+0.177±0.022(k)0.43±0.07 0.1937 ±0.0057(j) D∗(2007)00.168±0.019(k)0.27±0.11 — D∗s(2112)+0.048±0.014(k)— 0.101 ±0.048(g) B∗(e)— — 0.288 ±0.026 J/ψ(1S) 0.00050 ±0.00005(k)— 0.0052 ±0.0004(f) ψ(2S) — — 0.0023 ±0.0004(f) Υ(1S) — — 0.00014 ±0.00007(f) Pseudovector mesons: f1(1285) — — 0.165 ±0.051 f1(1420) — — 0.056 ±0.012 χc1(3510) — — 0.0041 ±0.0011(f) Tensor mesons: f2(1270) 0.09 ±0.02 0.14 ±0.04 0.166 ±0.020 f/prime 2(1525) — — 0.012 ±0.006 K∗ 2(1430)+—0 . 0 9 ±0.03 — K∗ 2(1430)0—0 . 1 2 ±0.06 0.084 ±0.022 B∗∗(i)— — 0.118 ±0.024 D± s1— — 0.0052 ±0.0011(/lscript) D∗± s2— — 0.0083 ±0.0031(/lscript) Baryons: p 0.253±0.016 0.640 ±0.050 1.050 ±0.032 1.41 ±0.18 Λ 0.080±0.007 0.205 ±0.010 0.3915 ±0.0065 0.39 ±0.03 Σ00.023±0.008 — 0.076 ±0.011 Σ−— — 0.081 ±0.010 Σ+— — 0.107 ±0.011 Σ±— — 0.174 ±0.009 Ξ−0.0059 ±0.0007 0.0176 ±0.0027 0.0258 ±0.0010 ∆(1232)++0.040±0.010 — 0.085 ±0.014 Σ(1385)−0.006±0.002 0.017 ±0.004 0.0240 ±0.0017 Σ(1385)+0.005±0.001 0.017 ±0.004 0.0239 ±0.0015 Σ(1385)±0.0106 ±0.0020 0.033 ±0.008 0.0462 ±0.0028 Ξ(1530)00.0015 ±0.0006 — 0.0068 ±0.0006 Ω−0.0007 ±0.0004 0.014 ±0.007 0.0016 ±0.0003 Λ+c 0.074±0.031(i)0.110±0.050 0.078 ±0.017 Λ0 b— — 0.031 ±0.016 Σ++c,Σ0c 0.014±0.007 — — Λ(1520) 0.008 ±0.002 — 0.0222 ±0.0027 356 40. Plots of cross sections and related quantities Notes for Table 40.1: (a)B (Ds→ηπ, η/primeπ) was used (RPP 1994). (b) The Standard Model B( Z→b b)=0.217 was used. (c)xp=p/pbeam>0.1o n l y . (d) Both charge states. (e) Any charge state ( i.e.,B∗ d,B∗u,o rB∗s). (f)B (Z→hadrons) = 0 .699 was used (RPP 1994). (g)B (D∗s→D+ Sγ), B(D+s→φπ+), B(φ→K+K−) have been used (RPP 1998). (h) Any charge state ( i.e.,B∗∗ d,B∗∗u,o rB∗∗s). (i) The value was derived from the cross section of Λ+c→pπK using(k)a n d assuming the branching fraction to be (5 .0±1.3)% (RPP 2004). (j)B (D∗(2010)+→D0π+)×B(D0→K−π+) has been used (RPP 2000). (k)σhad=3.33±0.05±0.21 nb ( CLEO :P h y s .R e v . D29, 1254 (1984)) has been used in converting the measured cross sections to average hadron multiplicities. (/lscript) Assumes B( D+ s1→D∗+K0+D∗0K+) = 100% and B( D+ s2→D0K+) = 45%. References for Table 40.1: RPP 1992 :P h y s . R e v . D45(1992) and references therein. RPP 1994 :P h y s . R e v . 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C44, 547 (1989); C46, 15 (1990); C54, 1 (1992); C58, 199 (1993); C61, 1 (1994); Phys. Rep. 276, 223 (1996). BaBar :B . A u b e r t et al.: Phys. Rev. Lett. 87, 162002 (2001); Phys. Rev. D65, 091104 (2002). Belle :K .A b e et al., Phys. Rev. Lett. 88, 052001 (2002); and R. Seuster et al.,P h y s .R e v . D73, 032002 (2006). CELLO :H . J .B e h r e n d et al.:Z .P h y s . C46, 397 (1990); C47, 1 (1990). CLEO : D. Bortoletto et al.,P h y s .R e v . D37, 1719 (1988); erratum ibid.D39, 1471 (1989); and M. Artuso et al.,P h y s .R e v . D70, 112001 (2004). Crystal Ball : Ch. Bieler et al.,Z .P h y s . C49, 225 (1991). DELPHI :P .A b r e u et al.:Z .P h y s . C57, 181 (1993); C59, 533 (1993); C61, 407 (1994); C65, 587 (1995); C67, 543 (1995); C68, 353 (1995); C73, 61 (1996); Nucl. Phys. B444 , 3 (1995); Phys. Lett. B341 , 109 (1994); B345 , 598 (1995); B361 , 207 (1995); B372 , 172 (1996); B379 , 309 (1996); B416 , 233 (1998); B449 , 364 (1999); B475 , 429 (2000); Eur. Phys. J. C6, 19 (1999); C5, 585 (1998); C18, 203 (2000); and J. Abdallah et al., Phys. Lett. B569 , 129 (2003); Phys. Lett. B576 , 29 (2003); Eur. Phys. J. C44, 299 (2005); and W. Adam et al.:Z . P h y s . C69, 561 (1996); C70, 371 (1996). HRS:S .A b a c h i et al., Phys. Rev. Lett. 57, 1990 (1986); and M. Derrick et al.,P h y s .R e v . D35, 2639 (1987). L3: M. Acciarri et al.: Phys. Lett. B328 , 223 (1994); B345 , 589 (1995); B371 , 126 (1996); B371 , 137 (1996); B393 , 465 (1997); B404 , 390 (1997); B407 , 351 (1997); B407 , 389 (1997), erratum ibid. B427 , 409 (1998); B453 , 94 (1999); B479 , 79 (2000). MARK II :H .S c h e l l m a n et al.,P h y s .R e v . D31, 3013 (1985); and G. Wormser et al., Phys. Rev. Lett. 61, 1057 (1988). JADE :W .B a r t e l et al.,Z .P h y s . C20, 187 (1983); and D.D. Pietzl et al.,Z .P h y s . C46, 1 (1990). OPAL :R .A k e r s et al.:Z .P h y s . C63, 181 (1994); C66, 555 (1995); C67, 389 (1995); C68, 1 (1995); and G. Alexander et al.: Phys. Lett. B358 , 162 (1995); Z. Phys. C70, 197 (1996); C72, 1 (1996); C72, 191 (1996); C73, 569 (1997); C73, 587 (1997); Phys. Lett. B370 , 185 (1996); and K. Ackerstaﬀ et al.:Z .P h y s . C75, 192 (1997); Phys. Lett. B412 , 210 (1997); Eur. Phys. J. C1, 439 (1998); C4, 19 (1998); C5, 1 (1998); C5, 411 (1998); and G. Abbiendi et al.:E u r .P h y s .J . C16, 185 (2000); C17, 373 (2000). PLUTO :C h .B e r g e r et al., Phys. Lett. 104B , 79 (1981). SLD:K .A b e ,P h y s .R e v . D59, 052001 (1999); Phys. Rev. D69, 072003 (2004). TASSO :H .A i h a r a et al.,Z .P h y s . C27, 27 (1985). TPC:H .A i h a r a et al., Phys. Rev. Lett. 53, 2378 (1984). 40. Plots of cross sections and related quantities 357 Average e+e−, pp, and ppMultiplicity H1, ZEUSUA5 ISR〈Nch〉 MARK IIALEPH, DELPHI, L3, OPAL (GeV)s√11 0 1 021033540 30 2520 15 10 50e +e− data p(p)-p data e±p data γγ2, MARK ILENA CLEO HRS, TPCAMYJADE, TASSO Bubble ChambersTOPAZ,VENUS Figure 40.5: Average multiplicity as a function of√ sfore+e−andp pannihilations, and ppandepcollisions. The indicated errors are statistical and systematic errors added in quadrature, except when n o systematic errors are given. Files of the data shown in this ﬁgure are given in http://pdg.lbl.gov/current/avg-multiplicity/ . — e+e−:M o s t e+e−measurements include contributions from K0 Sand Λ decays. The γγ2 and MARK I measurements contain a systematic 5% error. Points at identical energies have been spread horizontally for clarity: ALEPH :D .B u s k u l i c et al.,Z .P h y s . C69, 15 (1995); and Z. Phys. C73, 409 (1997); A. Heister et al.,E u r .P h y s .J . C35, 457 (2004). ARGUS :H .A l b r e c h t et al.,Z .P h y s . C54, 13 (1992). DELPHI :P .A b r e u et al.,E u r .P h y s .J . C6, 19 (1999); Phys. Lett. B372 , 172 (1996); Phys. Lett. B416 , 233 (1998); and Eur. Phys. J. C18, 203 (2000). L3: M. Acciarri et al., Phys. Lett. B371 , 137 (1996); Phys. Lett. B404 , 390 (1997); and Phys. Lett. B444 , 569 (1998); P. Achard et al.,P h y s .R e p o r t s 339, 71 (2004). OPAL : G. Abbiendi et al.,E u r .P h y s .J . C16, 185 (2000); and Eur. Phys. J. C37, 25 (2004); K. Ackerstaﬀ et al.,Z .P h y s . C75, 193 (1997); P.D. Acton et al.,Z .P h y s . C53, 539 (1992) and references therein; R. Akers et al.,Z .P h y s . C68, 203 (1995). TOPAZ : K. Nakabayashi et al., Phys. Lett. B413 , 447 (1997). VENUS :K .O k a b e et al., Phys. Lett. B423 , 407 (1998). — e±p: Multiplicities have been measured in the current fragmentation region of the Breit frame: H1:C .A d l o ﬀ et al.,N u c l .P h y s . B504 , 3 (1997). ZEUS :J .B r e i t w e g et al.,E u r .P h y s .J . C11, 251 (1999); S. Chekanov et al., Phys. Lett. B510 , 36 (2001). — p( p): The errors of the p( p)measurements are the quadratically added statistical and systematic errors, except for the bubble chamber measurements for which only statistical errors are given in the references. The values measured by UA5 exclude single diﬀractive dissociation: bubble chamber : J. Benecke et al.,N u c l .P h y s . B76, 29 (1976); W.M. Morse et al.,P h y s .R e v . D15, 66 (1977). ISR:A .B r e a k s t o n e et al.,P h y s .R e v . D30, 528 (1984). UA5: G.J. Alner et al., Phys. Lett. 167B , 476 (1986); R.E. Ansorge et al.,Z .P h y s . C43, 357 (1989). (Courtesy of O. Biebel, LMU, Munich, 2005) 358 40. Plots of cross sections and related quantities σandRine+e−Collisions 10-810-710-610-510-410-310-2 1 10 102σ[mb]ω ρφ ρ/primeJ/ψ ψ(2S) Υ Z 10-1110102103 1 10 102Rω ρφ ρ/primeJ/ψ ψ(2S)Υ Z √s[GeV] Figure 40.6: World data on the total cross section of e+e−→hadrons and the ratio R(s)=σ(e+e−→hadrons, s )/σ(e+e−→µ+µ−,s). σ(e+e−→hadrons, s ) is the experimental cross section corrected for initial state radiation and electron-positron vertex loops, σ(e+e−→ µ+µ−,s)=4πα2(s)/3s. Data errors are total below 2 GeV and statistical above 2 GeV. The curves are an educative guide: the broken one (green) is a naive quark-parton model prediction, and the solid one (red) is 3-loop pQCD prediction (see “Quantum Chromodynamics” sectionof this Review ,E q .( 9 .12) or, for more details, K. G. Chetyrkin et al.,N u c l .P h y s . B586 , 56 (2000) (Erratum ibid.B634 , 413 (2002)). Breit-Wigner parameterizations of J/ψ,ψ(2S), and Υ(nS),n=1,2,3,4 are also shown. The full list of ref erences to the original data and the details of the Rratio extraction from them can be found in [arXiv:hep-ph/0312114] . Corresponding computer-readable data ﬁles are available athttp://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS (Protvino) and HEPDATA (Durham) Groups, August 2007. Corrections by P. Janot (CERN) and M. Schmitt (Northwestern U.)) Color version at end of book. 40. Plots of cross sections and related quantities 359 Rin Light-Flavor, Charm, and Beauty Threshold Regions 10-1110102 0.5 1 1.5 2 2.5 3Sum of exclusive measurementsInclusive measurements3l o o pp Q C D Naive quark modelu, d, s ρωφ ρ/prime 234567 3 3.5 4 4.5 5Mark-I Mark-I + LGWMark-II PLUTO DASPCrystal Ball BESJ/ψψ(2S) ψ3770ψ4040ψ4160 ψ4415c 2345678 9.5 10 10.5 11MD-1ARGUS CLEO CUSB DHHM Crystal Ball CLEO II DASP LENAΥ(1S) Υ(2S)Υ(3S) Υ(4S)bR √s[GeV] Figure 40.7: Rin the light-ﬂavor, charm, and beauty threshold regions. Data errors are total below 2 GeV and statistical above 2 GeV. The curves are the same as in Fig. 40.6. Note: CLEO data above Υ(4S) were not fully corrected for rad iative eﬀects, and we retain them on the plot only for illustrative purposes with a normalization factor of 0.8. The full list of references to the original data and the details of the Rratio extraction from them can be found in [arXiv:hep-ph/0312114] . The computer-readable data are available at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS (Protvino) and HEPDATA (Durham) Groups, August 2007) Color version at end of book. 360 40. Plots of cross sections and related quantities Annihilation Cross Section Near MZ Figure 40.8: Combined data from the ALEPH, DELPHI, L3, and OPAL Collaborations for the cross section in e+e−annihilation into hadronic ﬁnal states as a function of the center-of-mass energy near the Z pole. The curves show the predictions of the Standard Model with two, three, and four species of light neutrinos. The asymmetry of the curve is produced by initial-state radiation. Note that the error bars have been increased by a factor ten for display purposes. References: ALEPH :R .B a r a t e et al.,E u r .P h y s .J . C14, 1 (2000). DELPHI :P .A b r e u et al.,E u r .P h y s .J . C16, 371 (2000). L3: M. Acciarri et al.,E u r .P h y s .J . C16, 1 (2000). OPAL : G. Abbiendi et al.,E u r .P h y s .J . C19, 587 (2001). Combination : The ALEPH, DELPHI, L3, OPAL, SLD Collaborations, the LEP Electroweak Working Group, and the SLD Electroweak and Heavy Flavor Groups, Phys. Rept. 427, 257 (2006) [arXiv:hep-ex/0509008] . (Courtesy of M. Gr¨ unewald and the LEP Electroweak Working Group, 2007) 40. Plots of cross sections and related quantities 361 Muon Neutrino and Anti-Neutrino Charged-Current Total Cross Section /s49/s46/s48 /s49/s46/s48 /s48/s46/s56 /s48/s46/s56 /s48/s46/s54 /s48/s46/s54 /s48/s46/s52 /s48/s46/s52 /s48/s46/s50 /s48/s46/s50 /s48/s46/s48 /s48/s46/s48/s115/s84/s47/s69/s110 /s91/s49/s48/s208/s51/s56/s99/s109/s50/s47/s71/s101/s86/s93 /s51/s53/s48/s51/s53/s48 /s51/s48/s48/s51/s48/s48 /s50/s53/s48/s50/s53/s48 /s50/s48/s48/s50/s48/s48 /s49/s53/s48/s49/s53/s48 /s49/s48/s48/s49/s48/s48 /s53/s48/s53/s48 /s69 /s110 /s91/s71/s101/s86/s93/s51/s48/s51/s48 /s50/s48/s50/s48 /s49/s48/s49/s48 /s48/s48 /s91/s49/s93 /s78/s117/s84/s101/s86 /s91/s53/s93 /s67/s68/s72/s83/s87 /s91/s57/s93 /s71/s71/s77/s45/s80/s83 /s110/s95 /s91/s49/s51/s93 /s67/s82/s83 /s91/s50/s93 /s67/s67/s70/s82/s40/s57/s54/s41 /s91/s54/s93 /s71/s71/s77/s45/s83/s80/s83 /s91/s49/s48/s93 /s73/s72/s69/s80/s45/s74/s73/s78/s82 /s91/s49/s52/s93 /s65/s78/s76 /s91/s51/s93 /s67/s67/s70/s82/s40/s57/s48/s41 /s91/s55/s93 /s66/s69/s66/s67 /s87/s66/s66 /s91/s49/s49/s93 /s73/s72/s69/s80/s45/s73/s84/s69/s80 /s91/s49/s53/s93 /s66/s78/s76/s45/s55/s102/s116 /s91/s52/s93 /s67/s67/s70/s82/s82 /s91/s56/s93 /s71/s71/s77/s45/s80/s83 /s110 /s91/s49/s50/s93 /s83/s75/s65/s84 /s91/s49/s54/s93 /s67/s72/s65/s82/s77 Figure 40.9: σT/Eνfor the muon neutrino and anti-neutrino charged-current total cross section as a function of neutrino energy. The error bars include both statistical and systematic errors. The straight lines ar e the isoscalar-corrected total cross-section values averaged over 30-2 00 GeVas measured by the experiments in Refs. [3–5]: σνIs o/Eν=( 0.677±0.014)×10−38cm2/GeV; σ¯νIs o/E¯ν=( 0.334±0.008)×10−38cm2/GeV. The average ratio of the anti-neutrino to neutrino cross section in the energy range 30-200 GeV is σ¯νI s o/σνIs o=0.504±0.003 as measured by Refs. [1–5]. Note the change in the energy scale at 30 GeV. (Courtesy W. Seligman and M.H. Shaevitz, Columbia University, 2007) [1] M. Tzanov et al.,P h y s .R e v . D74, 012008 (2006); [2] W. Seligman, Ph.D. Thesis, Nevis Report 292 (1996); [3] P.S. Auchincloss et al.,Z .P h y s . C48, 411 (1990); [4] D.B. MacFarlane et al.,Z .P h y s . C26, 1 (1984); [5] P. Berge et al.,Z .P h y s . C35, 443 (1987); [6] J. Morﬁn et al., Phys. Lett. 104B , 235 (1981); [7] D.C. Colley et al.,Z .P h y s . C2, 187 (1979); [8] S. Campolillo et al., Phys. Lett. 84B, 281 (1979);[ 9 ]O .E r r i q u e z et al., Phys. Lett. 80B, 309 (1979); [10] V.B. Anikeev et al.,Z .P h y s . C70, 39 (1996); [11] A.S. Vovenko et al.,S o v .J .N u c l .P h y s . 30, 527 (1979); [12] D.S. Baranov et al., Phys. Lett. 81B, 255 (1979); [13] C. Baltay et al., Phys. Rev. Lett. 44, 916 (1980); [14] S.J. Barish et al.,P h y s .R e v . D19, 2521 (1979); [15] N.J. Baker et al.,P h y s .R e v . D25, 617 (1982); [15] J.V. Allaby et al.,Z .P h y s . C38, 403 (1988). 362 40. Plots of cross sections and related quantities Table 40.2: Total hadronic cross section. Analytic S-matrix and Regge theory suggest a variety of parameterizations of total cross sections at high energies with diﬀerent areas of applicability and ﬁts quality. A ranking procedure, based on measures of diﬀer ent aspects of the quality of the ﬁts to the curre nt evaluated experimental database, allows one to single out the following parameterization of highest rank[1] σab=Zab+Blog2(s/s0)+Yab 1(s1/s)η1−Yab 2(s1/s)η2,σ ab=Zab+Blog2(s/s0)+Yab 1(s1/s)η1+Yab 2(s1/s)η2, where Zab,B,Yab iare in mb, and s,s1,a n d s0are in GeV2.T h es c a l e s s0,s1, the rate of universal rise of the cross sections B, and exponents η1andη2are independent of the colliding particles. The scale s1is ﬁxed at 1 GeV2.T e r m s Zab+Blog2(s/s0) represent the pomerons. The exponents η1andη2represent lower-lying C-even and C-odd exchanges, respectively. Requiring η1=η2results in somewhat poorer ﬁts. In addition to total cross sections σ, the measured ratios of the real-to-imaginary parts of the forward scattering amplitudes ρ=R e ( T)/Im(T)w e r e included in the ﬁts by using stoucrossing symmetry. Global ﬁts were made to the 2005-updated data for p(p)p,Σ−p, π±p, K±p, γp, andγγ collisions. Exact factorization hypothesis in the form ( Zγp,Bγp)=δ·(Zpp,B), (Zγγ,Bγγ)=δ2·(Zpp,B) was used to extend the universal rise of the total hadronic cross sections to the γp→hadrons andγγ→hadrons collisions. This resulted in reducing the number of adjusted parameters from 21 used for the 2002 edition to 19, and in the higher quality rank of the parameterization. The asymptotic parameters thus obtained werethen ﬁxed and used as inputs to a ﬁt to a larger data sample that included cross sections on deuterons ( d) and neutrons ( n). All ﬁts included data above√ smin=5G e V . Fits to p(p)p,Σ−p,π±p,K±p,γp,γγ Beam/ Target Fits to groups χ2/dof ZY 1 Y2 ZY 1 Y2 B by groups 35.45(48) 42.53(1.35) 33.34(1.04) p(p)/p 35.45(48) 42.53(23) 33.34(33) 0.308(10) p(p)n 35.80(16) 40.15(1.59) 30.00(96) 0.308(10) 1.029 35.20(1.46) −199(102) −264(126) Σ−/p 35.20(1.41) −199(86) −264(112) 0.308(10) 0.565 20.86(40) 19.24(1.22) 6.03(19) π±/p 20.86(3) 19.24(18) 6.03(9) 0.308(10) 0.955 17.91(36) 7.1(1.5) 13.45(40) K±/p 17.91(3) 7.14(25) 13.45(13) 0.308(10) K±/n 17.87(6) 5.17(50) 7.23(28) 0.308(10) 0.669 0.0317(6) γ/p 0.0320(40) 0.308(10) −0.61(62)E −3 γ/γ −0.58(61)E −3 0.308(10) 0.766 χ2/dof=0.971, B=0.308(10) mb, η1=0.458(17), η2=0.545(7) δ=0.00308(2),√ s0=5.38(50) GeV p(p)/d 64.35(38) 130(3) 85.5(1.3) 0.537(31) 1.432 π±/d 38.62(21) 59.62(1.53) 1.60(41) 0.461(14) 0.735 K±/d 33.41(20) 23.66(1.45) 28.70(37) 0.449(14) 0.814 The ﬁtted functions are shown in the following ﬁgures, along with one-standard-deviation error bands. When the reduced χ2is greater than one, a scale factor has been included to evaluate the parameter values, and to draw the error bands. Where appropriate, statistical and systematic errors were combined quadratically in constructing weights for all ﬁts. On the plots, only statistical error bars are shown. Vertical arrows indicate lower limits on the plaborEcmrange used in the ﬁts. One can ﬁnd the details of the global ﬁts and ranking procedure, in the paper [1]. Database is practically the same as for the 2004 edition (it was slightly changed in the low energy regions not used in the ﬁts). Recently, the statement in [1 ] that the models with log2(s/s0) asymptotic terms work much better than the models with log( s/s0)o r(s/s0)/epsilon1 terms was conﬁrmed in [2] and [3], based on matching traditional asymptotic parameterizations with low energy data in diﬀerent ways. Both these references, however, questio ned the statement in [1] on the universality of the coeﬃcient of the log2(s/s0) term for all processes with nucleon and gamma targets. The two references give di ﬀerent predictions at superhigh energies: σas πN>σas NN[2] and σas πN∼2/3σas NN[3]. A broader universality of σas tothas been recently advocated in [4] for hadron-nucleus collisions. It should be noted that asymptotic rate universality in hadron-deuteron collisions has not been esta blished at available energies (see Table). Computer-readable data ﬁles are available at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS group, IHEP, Protvino, August 2005) On-line “Predictor” to calculate σandρfor any energy from ﬁve high rank models is also available at http://nuclth02.phys.ulg.ac.be/compete/predictor.html . References: 1. J.R. Cudell et al. (COMPETE Collab.), Phys. Rev. D65, 074024 (2002). 2. K. Igi and M. Ishida, Phys. Rev. D66, 034023 (2002), Phys. Lett. B622 , 286 (2005). 3. M. M. Block and F. Halzen, Phys. Rev. D70, 091901 (2004), Phys. Rev. D72, 036006 (2005). 4. L. Frankfurt, M. Strikman, and M. Zhalov, Phys. Lett. B616 , 59 (2005). 40. Plots of cross sections and related quantities 363 10-410-310-210-1110102 1 10 102103104➚➘⇓ ⇓ ⇓Total cross sect ion (mb) ⇓ 10410310210 1.60.2 0.1 0.0 -0.1 -0.2⇓ 10410310210 1.6⇓ 10410310210 1.6p−(p)pΣ−p K∓pπ∓p γp γγ p−p π−pK−p√ sG e V √ sG e V√ sGeV√ sGeVpp π+p K+pRe(T) Im(T) Figure 40.10: Summary of hadronic, γp,a n d γγtotal cross sections, and ratio of the real to imaginary parts of the forward hadronic amplitudes. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS group, IHEP, Protvino, August 2005) Color version at end of book. 364 40. Plots of cross sections and related quantities 10102 10-11 10 102103104105106107108 ⇓ Plab GeV/cCross section (mb) 10102 10-11 10 102103104105106107108 ⇓ Plab GeV/cCross section (mb) √s GeV 1.9 2 10 102103104pp p−ptotal elastic total elastic Figure 40.11: Total and elastic cross sections for ppand ppcollisions as a function of laboratory beam momentum and total center-of-mass energy. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS group, IHEP, Protvino, August 2005) 40. Plots of cross sections and related quantities 365 10102103 10-11 10 102⇓ ⇓ Plab GeV/cCross section (mb) 102 10-11 10 102⇓ ⇓ Plab GeV/cCross section (mb) √s GeV pdpn 1.9 2 10 20 30 2.9 3 4 5 678910 20 30 40 50 60pd total pn total np elastic p−dtotal p−ntotal p−nelastic Figure 40.12: Total and elastic cross sections for pd(total only), np, pd(total only), and pncollisions as a function of laboratory beam momentum and total center-of-mass energy. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS Group, IHEP, Protvino, August 2005) 366 40. Plots of cross sections and related quantities 10102 10-11 10 102⇓ Plab GeV/cCross section (mb) 10102 10-11 10 102⇓⇓ Plab GeV/cCross section (mb) √s GeV πdπp1.2 2 3 4 5 678910 20 30 40 2.2 3 4 5 678910 20 30 40 5060π+ptotal π+pelastic π∓dtotal π−ptotal π−pelastic Figure 40.13: Total and elastic cross sections for π±pandπ±d(total only) collisions as a function of laboratory beam momentum and total center-of-mass energy. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS Group, IHEP, Protvino, August 2005) 40. Plots of cross sections and related quantities 367 10102 10-11 10 102Plab GeV/c⇓Cross section (mb) 10102 10-11 10 102Plab GeV/c⇓⇓Cross section (mb) √s GeVK ± N K ±d1.6 2 3 4 5 678910 20 30 40 2.5 3 4 5 678910 20 30 40 50 60K−ptotal K−pelastic K−dtotal K−ntotal K−nelastic Figure 40.14: Total and elastic cross sections for K−pandK−d(total only), and K−ncollisions as a function of laboratory beam momentum and total center-of-mass energy. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ .( C o u r t e s y of the COMPAS Group, IHEP, Protvino, August 2005) 368 40. Plots of cross sections and related quantities 02.557.51012.51517.52022.525 10-11 10 102Plab GeV/c⇓Cross section (mb) 1015202530354045 10-11 10 102Plab GeV/c⇓ ⇓Cross section (mb) √s GeVK ± N K ±d1.5 2 3 4 5 678910 20 30 40 2.5 3 4 5 678910 20 30 40 5060K+ptotal K+pelastic K+dtotal K+ntotal Figure 40.15: Total and elastic cross sections for K+pand total cross sections for K+dandK+ncollisions as a function of laboratory beam momentum and total center-of-mass energy. Corresponding computer-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS Group, IHEP, Protvino, August 2005) 40. Plots of cross sections and related quantities 369 10102 10-11 10 102103Cross section (mb) Plab GeV/c⇓ √s GeVΣ –p Λp5 678910 20 30 40 2.1 3 4 5 678 10 20 10-410-310-210-1 1 10 102⇑ ⇓Cross section (mb) Plab GeV/cγp γd0.3 1 10 100 1000 10000 0.1 1 10 100 1000 10000/squaresolidΛptotal /squareΛpelastic Σ−ptotal γd total γp total γγ total √ sG e V Figure 40.16: Total and elastic cross sections for Λp, total cross section for Σ−p, and total hadronic cross sections for γd,γp,a n d γγ collisions as a function of laboratory beam momentum and the total center-of-mass energy. Corresponding computer-readable data ﬁles may befound at http://pdg.lbl.gov/current/xsect/ . 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/CT/D0/D3 /DB/BA/BH/BC± /BK /C8/C1/BX/CA/BV/BX /BK/BF /BT/CB/C8/C3 /B7 /BE/BA/BD /C3−/D4/BJ/BC /B7/BF /BC − /BE/BC /BE/BC/BC /C4 /CH/C6/BV/C0 /BK/BD /C0/BU/BV ± /BE/BA/BJπ−/D4/BE/BH± /BH± /BJ /C5/BX/CA/CA/C1/C4/C4 /BK/BD /C0/BU/BV /BC /BF/BA/BE /C3−/D4 /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA < /BI/BC /BY/BX/C6/C6/BX/CA /BK/BJ /C5/C5/CB − /BF/BA/BHπ−/D4WEIGHTED AVERAGE 41±11 (Error scaled by 1.8) MERRILL 81 HBC 3.4LYNCH 81 HBC 2.1PIERCE 83 ASPK 1.3χ2 6.8 (Confidence Level = 0.033) -50 0 50 100 150 200/CP/BC /B4/BD/BE/BC/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /CP/BC /B4/BD/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BC /B4/BD/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BFπ /B4/BI/BH. /BE± /BD. /BF/B5 /B1 /CB/BP/BD/BA/BJ/A0/BE /C3 /C3 /B4/BF/BG. /BK± /BD. /BF/B5 /B1 /CB/BP/BD/BA/BJ/A0/BF ηπ±< /BG. /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /CP/BC /B4/BD/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BC /B4/BD/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BC /B4/BD/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BC /B4/BD/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BFπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BFπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BFπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BFπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BI/BH/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BI/BH/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BI/BH/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3/CU /BD /BA /BJ /BA/BC. /BI/BG/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BG/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BG/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BG/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BG± /BC. /BC/BD /C8/C1/BX/CA/BV/BX /BK/BF /BT/CB/C8/C3 /B7 /BE/BA/BD /C3−/D4/BC. /BJ/BG± /BC. /BC/BI /C5/BX/CA/CA/C1/C4/C4 /BK/BD /C0/BU/BV /BC /BF/BA/BE /C3−/D4 /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA /BC. /BG/BK± /BC. /BD/BH /BE/C4 /CH/C6/BV/C0 /BK/BD /C0/BU/BV ± /BE/BA/BJπ−/D4/BE/BW/CP/D8/CP /CW/CP/D7 /D5/D9/CT/D7/D8/CX/D3/D2/CP/CQ/D0/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BG/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BF/BG/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3/CU /BD /BA /BJ /BA/BC. /BF/BH± /BC. /BC/BH /BC. /BF/BH± /BC. /BC/BH/BC. /BF/BH± /BC. /BC/BH /BC. /BF/BH± /BC. /BC/BH/C8/C1/BX/CA/BV/BX /BK/BF /BT/CB/C8/C3 /B7 /BE/BA/BD /C3−/D4/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BF/BH± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC /BC. /BH/BF/BH± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC/BC. /BH/BF/BH± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC /BC. /BH/BF/BH± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3/CU /BD /BA /BJ /BA/BC. /BH/BC± /BC. /BC/BF /BC. /BH/BC± /BC. /BC/BF/BC. /BH/BC± /BC. /BC/BF /BC. /BH/BC± /BC. /BC/BF/C5/BX/CA/CA/C1/C4/C4 /BK/BD /C0/BU/BV /BC /BF/BA/BE /C3−/D4/A0/parenleftbig η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/A0/BF /BB/A0 /A0/parenleftbig η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/A0/BF /BB/A0/A0/parenleftbig η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/A0/BF /BB/A0 /A0/parenleftbig η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BF. /BH< /BF. /BH< /BF. /BH< /BF. /BH/BL/BH /C8/C1/BX/CA/BV/BX /BK/BF /BT/CB/C8/C3 /B7 /BE/BA/BD /C3−/D4 /CP/BC /B4/BD/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BC /B4/BD/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BC /B4/BD/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BC /B4/BD/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY/BX/C6/C6/BX/CA /BK/BJ /C8/CA/C4 /BH/BH /BD/BG /C0/BA /BY /CT/D2/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/C8/C1/BX/CA/BV/BX /BK/BF /C8/C4 /BD/BE/BF/BU /BE/BF/BC /C2/BA/C0/BA /C8/CX/CT/D6/CR/CT /B4/BY/C6/BT/C4/B5 /C1/C2/C8/C4 /CH/C6/BV/C0 /BK/BD /C8/CA /BW/BE/BG /BI/BD/BC /BZ/BA/CA/BA /C4/DD/D2/CR/CW /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BX/CA/CA/C1/C4/C4 /BK/BD /C8/CA/C4 /BG/BJ /BD/BG/BF /BW/BA/CF/BA /C5/CT/D6/D6/CX/D0/D0 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B5 /BF/BJ/BG /BF/BJ/BG/BF/BJ/BG /BF/BJ/BG/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 Indicator of Procedure Used to Obtain Our Result OUR AVERAGE From a weighted average of selected data. OUR FIT From a constrained or overdetermined multipa- rameter ﬁt of selected data. OUR EVALUATION Not from a direct measurement, but evaluated from measurements of other quantities. OUR ESTIMATE Based on the observed range of the data. Not from a formal statistical procedure. OUR LIMIT For special cases where the limit is evaluated by us from measured ratios or other data. Not froma direct measurement. Measurement Techniques (i.e., Detectors and Methods of Analysis) ACCM ACCMOR Collaboration AEMS Argonne eﬀective m ass spectrometer ALEP ALEPH – CERN LEP detector AMND AMANDA South Pole neutrino detector AMY AMY detector at KEK-TRISTAN APEX FNAL APEX Collab.ARG ARGUS detector at DORIS ARGD Fit to semicircular amplitude path on Argand diagram ASP Anomalous single-photon detectorASPK Automatic spark chambers ASTE ASTERIX detector at LEAR ASTR Astronomy B787 BNL experiment 787 detector B791 BNL experiment 791 detector B845 BNL experiment 845 detectorB852 BNL E-852 B865 BNL E865 detector B871 BNL experiment 871 detector B949 BNL E949 detector at AGS BABR BaBar Collab. BAKS Baksan underground scintillation telescope BC Bubble chamber BDMP Beam dump BEAT CERN BEATRICE Collab. BEBC Big European bubble chamber at CERN BELL Belle Collab. BES BES Beijing Spectrometer at Beijing Electron-Positron Collider BES2 BES Beijing Spectrometer at Be ijing Electron-Positron Collider BIS2 BIS-2 spectrometer at Serpukhov BKEI BENKEI spectrometer system at KEK Proton Synchroton BOLO Bolometer, a cryogenic thermal detectorBONA Bonanza nonmagnetic detector at DORIS BORX BOREXINO BPWA Barrelet-zero partial-wave analysis CALO Calorimeter CAST CAST experiment at CERN CBAL Crystal Ball detector at SLAC-SPEAR or DORISCBAR Crystal Barrel detector at CERN-LEAR CBOX Crystal Box at LAMPF CC Cloud chamber CCFR Columbia-Chicago-Fermilab-Rochester detector CDF Collider detector at Fermilab CDF2 CDF-II Collab.CDHS CDHS neutrino detector at CERN CDMS CDMS Collab. CELL CELLO detector at DESYCHER Cherenkov detector CHM2 CHARM-II neutrino detector (glass) at CERN CHOZ Nuclear Power Station near Chooz, France CHRM CHARM neutrino det ector (marble) at CERN CHRS CHORUS Collaboration – CERNS SPS CIB Cosmic Infrared Background CIBS CERN-IHEP boson spectrometer CLAS Jeﬀerson CLAS Collab. CLE2 CLEO II detector at CESRCLE3 CLEO III detector at CESR CLEO Cornell magnet ic detector at CESR CMB Cosmic Microwave BackgroundCMD Cryogenic magnetic detector at VEPP-2M, Novosibirsk CMD2 Cryogenic magnetic detector 2 at VEPP-2M, Novosibirsk CNTR Counters COSM Cosmology and astrophysics COSY COSY-TOF Collaboration CPLR CPLEAR CollaborationCRES CRESST cryogenic detector CRYB Crystal Ball at BNLCSB2 Columbia U. - Stony Brook BGO calorimeter inserted in NaI array CSME COSME Collaboration CUOR CUORICINO experiment at Gran Sasso Laboratory. CUSB Columbia U. - Stony Brook s egmented NaI detector at CESR D0 D0 detector at Fermilab Tevatron Collider DAMA DAMA, dark matter detector at Gran Sasso National Lab. DASP DESY double-arm spectrometer DBC Deuterium bubble chamber DLCO DELCO detector at SLAC-SPEAR or SLAC-PEPDLPH DELPHI detector at LEP DM1 Magnetic detector no. 1 at Orsay DCI collider DM2 Magnetic detector no. 2 at Orsay DCI colliderDONU DONUT Collab. DPWA Energy-dependent partial-wave analysis E621 Fermilab E621 detector E653 Fermilab E653 detector E665 Fermilab E665 detector E687 Fermilab E687 detectorE691 Fermilab E691 detector E705 Fermilab E705 Spectrometer-Calorimeter E731 Fermilab E731 Spectrometer-CalorimeterE756 Fermilab E756 detector E760 Fermilab E760 detector E761 Fermilab E761 detectorE771 Fermilab E771 detector E773 Fermilab E773 Spectrometer-Calorimeter E789 Fermilab E789 detector E791 Fermilab E791 detector E799 Fermilab E799 Spectrometer-Calorimeter E835 Fermilab E835 detector EDEL EDELWEISS dark matter search CollaborationEHS Four-pi detector at CERN ELEC Electronic combination EMC European muon collaboration detector at CERN EMUL Emulsions FBC Freon bubble chamber FENI FENICE (at the ADONE collider of Frascati) FIT Fit to previously existing data FMPS Fermilab Multiparticle Spectrometer FOCS FNAL E831 FOCUS Collab. FRAB ADONE B Bgroup detector FRAG ADONE γγgroup detector FRAM ADONE MEA group detector FREJ FREJUS Collaboration – modular ﬂash chamber detector (calorimeter) GA24 Hodoscope Cherenkov γcalorimeter (IHEP GAMS-2000) (CERN GAMS-4000) GALX GALLEX solar neutrino detector in the Gran Sasso Under- ground Lab. GAM2 IHEP hodoscope Cherenkov γcalorimeter GAMS-2000 GAM4 CERN hodoscope Cherenkov γcalorimeter GAMS-4000 GAMS IHEP hodoscope Cherenkov γcalorimeter GAMS-4 π GNO Gallium Neutrino Observatory in the Gran Sasso Underground Lab. GOLI CERN Goliath spectrometer H1 H1 detector at DESY/HERA HBC Hydrogen bubble chamber HDBC Hydrogen and deuterium bubble chambersHDMO Heidelberg-Moscow Experiment HDMS Heidelberg Dark Matter Search Experiment HEBC Helium bubble chamber HEPT Helium proportional tubes HERB HERA-B detector at DESY/HERA HERM HERMES detector at DESY/HERAHLBC Heavy-liquid bubble chamber HOME Homestake underground scintillation detectorHPW Harvard-Pennsylvania-Wisconsin detectorHRS SLAC high-resolution spectrometer HYBR Hybrid: bubble chamber + electronics HYCP HyperCP Collab. (FNAL E-871) ICAR ICARUS experiment at Gran Sasso Laboratory. IGEX IGEX Collab. IMB Irvine-Michigan-Brookhave n underground Cherenkov detector IMB3 Irvine-Michigan-Brookhaven underground Cherenkov detectorINDU Magnetic induction /BF/BJ/BH /BF/BJ/BH/BF/BJ/BH /BF/BJ/BH/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 IPWA Energy-independent partial-wave analysis ISTR IHEP ISTRA+ spectrometer-calorimeterJADE JADE detector at DESY K246 KEK E246 detector with polarimeter K2K KEK to Super-KamiokandeK391 KEK E391a detector K470 KEK-E470 Stopping K detector KAM2 KAMIOKANDE-II underground Cherenkov detector KAMI KAMIOKANDE underground Cherenkov detectorKAR2 KARMEN2 calorimeter at the ISIS neutron spallation source at Rutherford KARM KARMEN calorimeter at the ISIS neutron spallation source at Rutherford KEDR detector operating at VEPP-4M collider (Novosibirsk) KIMS Korea Invisible Mass Search experiment at YangYang, Korea KLND KamLand Collab. (Japan) KLOE KLOE detector at DAFNE (the Frascati e+e- collider Italy)KOLR Kolar Gold Field underground detector KTEV KTeV Collaboration L3 L3 detector at LEPLASS Large-angle superconducting solenoid spectrometer at SLAC LATT Lattice calculations LEBC Little European bubble chamber at CERN LEGS BNL LEGS Collab. LENA Nonmagnetic lead-glass NaI detector at DORIS LEP From combination of all 4 LEP experiments: ALEPH, DELPHI, L3, OPAL LEPS Low-Energy Pion Spectrometer at the Paul Scherrer Institute LGW Lead Glass Wall collaboration at SPEAR/SLAC LSD Mont Blanc liquid scintillator detector LSND Liquid Scintillator Neutrino Detector MAC MAC detector at PEP/SLAC MBOO Fermilab MiniBooNE neutrino experiment MBR Molecular beam resonance techniqueMCRO MACRO detector in Gran Sasso MD1 Magnetic detector at VEPP-4, Novosibirsk MDRP Millikan drop measurement MICA Underground mica depositsMINS Fermilab MINOS experiment MIRA MIRABELLE Liquid-hydrogen bubble chamber MLEV Magnetic levitationMMS Missing mass spectrometer MPS Multiparticle spectrometer at BNL MPS2 Multiparticle spectrometer upgrade at BNLMPSF Multiparticle sp ectrometer at Fermilab MPWA Model-dependent partial-wave analysis MRK1 SLAC Mark-I detector MRK2 SLAC Mark-II detector MRK3 SLAC Mark-III detector MRKJ Mark-J detector at DESYMRS Magnetic resonance spectrometer MUG2 MUON(g-2) MWPC Multi-Wire Proportional Chamber NA14 CERN NA14 NA31 CERN NA31 Spectrometer-Calorimeter NA32 CERN NA32 Spectrometer NA48 CERN NA48 Collaboration NA49 CERN NA49NAIA NAIAD (NaI Advanced Detect or) dark matter search experi- ment ND NaI detector at VEPP-2M, Novosibirsk NICE Serpukhov nonmagnetic precision spectrometer NMR Nuclear magnetic resonance NOMD NOMAD Collaboration, CERN SPSNTEV NuTeV Collab. at Fermilab NUSX Mont Blanc NUSEX underground detector OBLX OBELIX detector at LEAR OLYA Detector at VEPP-2M and VEPP-4, Novosibirsk OMEG CERN OMEGA spectrometer OPAL OPAL detector at LEP OSPK Optical spark chamber PIBE The PIBETA detector at the Paul Scherrer Institute (PSI), Switzerland. PICA PICASSO dark matter search experiment PLAS Plastic detector PLUT DESY PLUTO detector PWA Partial-wave analysis REDE Resonance depolarizationRVUE Review of previous data SAGE US - Russian Gallium ExperimentSELX FNAL SELEX Collab. SFM CERN split-ﬁeld magnet SHF SLAC Hybrid Facility Photon CollaborationSIGM Serpukhov CERN-IHEP magnetic spectrometer (SIGMA) SILI Silicon detector SIMP SIMPLE, dark matter detector at Laboratori Nazionali del Sud SKAM Super-Kamiokande Collab. SLAX Solar Axion Experiment in Canfranc Underground LaboratorySLD SLC Large Detector for e +e−colliding beams at SLAC SMPL SIMPLE superheated droplet detector. SND Novosibirisk Spherical neutral detector at VEPP-2MSNDR SINDRUM spectrometer at PSI SNO SNO Collaboration (Sudbury N eutrino Observatory) SOU2 Soudan 2 underground detector SOUD Soudan underground detectorSPEC Spectrometer SPED From maximum of speed plot or resonant amplitude SPHR Bonn SAPHIR Collab. SPNX SPHINX spectromet er at IHEP accelerator SPRK Spark chamber SQID SQUID device STRC Streamer chamber SVD2 SVD-2 experiment at IHEP, Protvino TASS DESY TASSO detector TEVA Combined analysis of CDF and DØ experiments THEO Theoretical or heavily model-dependent result TNF TNF-IHEP facility at 70 GeV IHEP accelerator TOF Time-of-ﬂightTOPZ TOPAZ detector at KEK-TRISTAN TPC TPC detector at PEP/SLAC TPS Tagged photon spectrometer at Fermilab TRAP Penning trapTWST TWIST spectrometer at TRIUMF UA1 UA1 detector at CERN UA2 UA2 detector at CERNUA5 UA5 detector at CERNUKDM UK Dark Matter Collab. VES Vertex Spectrometer Facility at 70 GeV IHEP accelerator VNS VENUS detector at KEK-TRISTAN WA75 CERN WA75 experiment WA82 CERN WA82 experiment WA89 CERN WA89 experimentWASA WASA detector at CELSIUS, Uppsala and at COSY, Juelich WIRE Wire chamber XE10 XENON10 experiment at Gran Sasso National Laboratory XEBC Xenon bubble chamber ZEP2 ZEPLIN-II dark matter detector ZEPL ZEPLIN-I galactic dark matter detector ZEUS ZEUS detector at DESY/HERA Conferences Conferences are generally referred to by the location at which they were held (e.g., HAMBURG, TORONTO, CORNELL, BRIGHTON, etc.). Journals AA Astronomy and Astrophysics ADVP Advances in PhysicsAFIS Anales de Fisica AJP American Journal of Physics ANP Annals of PhysicsANPL Annals of Physics (Leipzig) ANYAS Annals of the New York Academy of Sciences AP Atomic Physics APAH Acta Physica Academiae Scientiarum Hungaricae APJ Astrophysical JournalAPJS Astrophysical Journal Suppl. APP Acta Physica Polonica APS Acta Physica SlovacaARNPS Annual Review of Nuclear and Particle Science ARNS Annual Review of Nuclear Science ASP Astroparticle Physics BAPS Bulletin of the American Physical Society BASUP Bulletin of the Academy of Science, USSR (Physics) CJNP Chinese Journal of Nuclear Physics /BF/BJ/BI /BF/BJ/BI/BF/BJ/BI /BF/BJ/BI/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 CJP Canadian Journal of Physics CNPP Comments on Nuclear and Particle PhysicsCTP Communications in Theoretical Physics CZJP Czechoslovak Journal of Physics DANS Doklady Akademii nauk SSSREPJ The European Physical JournalEPL Europhysics Letters FECAY Fizika Elementarnykh Chastits i Atomnogo Yadra HADJ Hadronic Journal IJMP International Journal of Modern Physics JAP Journal of Applied Physics JCAP Journal of Cosmology and Astroparticle PhysicsJETP English Translation of Soviet Physics ZETF JETPL English Translation of Soviet Physics ZETF Letters JHEP Journal of High Energy PhysicsJINR Joint Inst. for Nuclear Research JINRRC JINR Rapid Communications JPA Journal of Physics, AJPB Journal of Physics, B JPCRD Journal of Physical and Chemical Reference Data JPG Journal of Physics, GJPSJ Journal of the Physical Society of Japan LNC Lettere Nuovo Cimento MNRAS Monthly Notices of the Royal Astronomical Society MPL Modern Physics Letters NAT Nature NC Nuovo CimentoNIM Nuclear Instruments and MethodsNJP New Journal of Physics NP Nuclear Physics NPBPS Nuclear Physics B Proceedings SupplementPAN Physics of Atomic Nuclei (formerly SJNP) PD Physics Doklady (Magazine)PDAT Physik Daten PL Physics Letters PN Particles and Nuclei PPCF Plasma Physics Control Fusion PPN Physics of Particles and Nuclei (formerly SJPN) PPNL Physics of Particles and Nuclei Letters PPNP Progress in Particles and Nuclear Physics PPSL Proc. of the Physical Society of LondonPR Physical Review PRAM Pramana PRL Physical Review Letters PRPL Physics Reports (Physics Letters C) PRSE Proc. of the Royal Society of Edinburgh PRSL Proc. of the Royal Society of London, Section A PS Physica ScriptaPTP Progress of Theoretical Physics PTPS Progress of Theoretical Physics Supplement PTRSL Phil. Trans. Royal Society of LondonRA Radiochimica Acta RMP Reviews of Modern Physics RNC La Rivista del Nuovo Cimento RPP Reports on Progress in Physics RRP Revue Roumaine de Physique SCI Science SJNP Soviet Journal of Nuclear Physics SJPN Soviet Journal of Particles and Nuclei SPD Soviet Physics Doklady (Magazine) SPU Soviet Physics - Uspekhi UFN Usp. Fiz. Nauk – Russian version of SPUYAF Yadernaya Fizika ZETF Zhurnal Eksperimental’noi i Teoreticheskoi Fiziki ZETFP Zhurnal Eksperimental’noi i Teoreticheskoi Fiziki, Pis’ma v Redakts ZNAT Zeitschrift fur Naturforschung ZPHY Zeitschrift fur Physik Institutions AACH Phys. Inst. der Techn. Hochschule Aachen (His- torical, use for general Inst. der Techn. Hochschule)Aachen, Germany AACH1 I Phys. Inst. RWTH Aachen IbAachen, GermanyAACH3 III Phys. Inst. der Techn. Hochschule AachenAachen, Germany AACHT Institut f¨ ur Theoretische Physik E, RWTH AachenAachen ,G e r m a n y AARH Univ. of Aarhus Aarhus C, Denmark ABO ˚Abo Akademi; Accelerator Lab., Porthaninkatu 3; Dept. of Physics, Porthansgatan 3Turku ( ˚Abo), Finland ADEL Adelphi Univ. Garden City, NY, USA ADLD The Univ. of Adelaide ;D e p t . of Physics; Centre for Sub- atomic Structure of Matter(CSSM)Adelaide, SA, Australia AERE Atomic Energy Research Es- tab.Didcot, United Kingdom AFRR Armed Forces Radiobiology Res. Inst.Bethesda, MD, USA AHMED Physical Research Lab. Ahmedabad , Gujarat, India AICH Aichi Univ. of Education Aichi, Japan AKIT Akita Univ. Akita, Japan ALAH Univ. of Alabama (Huntsville)Huntsville, AL, USA ALAT Univ. of Alabama (Tuscaloosa)Tuscaloosa, AL, USA ALBA SUNY at Albany Albany, NY, USA ALBE Univ. of Alberta Edmonton, AB, Canada AMES Ames Lab. Ames, IA, USA AMHT Amherst College Amherst, MA, USA AMST Univ. van Amsterdam Amsterdam, The Netherlands ANIK NIKHEF Amsterdam , The Netherlands ANKA Middle East Technical Univ.; Dept. of Physics; Ex-perimental HEP LabAnkara, Turkey ANL Argonne National Lab.; High Energy Physics Division,Bldg. 362; Physics Division,Bldg. 203Argonne, IL, USA ANSM St. Anselm Coll. Manchester, NH, USA ARCBO Arecibo Observatory Arecibo, PR, USA ARIZ Univ. of Arizona Tucson, AZ, USA ARZS Arizona State Univ. Tempe, AZ, USA ASCI Russian Academy of Sciences Moscow , Russian Federation AST Inst. of Phys. Nankang, Taipei, The Republic of China (Taiwan) ATEN NCSR “Demokritos” Aghia Paraskevi , Greece ATHU Univ. of Athens Athens, Greece AUCK Univ. of Auckland Auckland, New Zealand BAKU Natl. Azerbaijan Academy of Sciences ,I n s t .o fP h y s i c sBaku , Azerbaijan BANGB Bangabasi College Calcutta, India BARC Univ. Aut´ onoma de BarcelonaBellaterra (Barcelona), Spain BARI Univ. di Bari Bari, Italy BART Univ. of Delaware ;Bartol Research Inst.Newark, DE, USA BASL Inst. f¨ ur Physik der Univ. BaselBasel, Switzerland BAYR Univ. Bayreuth Bayreuth, Germany BCEN Centre d’Etudes Nucleaires de Bordeaux-GradignanGradignan, France BCIP Natl. Inst. for Physics & Nu- clear Eng. ”Horia Hulubei” (IFIN-HH)Bucharest -Magurele, Romania BEIJ Beijing Univ. Beijing, The People’s Republic of China BEIJT Inst. of Theoretical PhysicsBeijing , The People’s Repub- lic of China BELG Inter-University Inst. for High Energies (ULB-VUB)Brussel ,B e l g i u m BELL AT & T BellLabs Murray Hill, NJ, USA BERG Univ. of Bergen Bergen, Norway BERL DESY Zeuthen ,G e r m a n y BERN Univ. of Berne Berne, Switzerland BGNA Univ. di Bologna ,&I N F N , Sezione di Bologna; Viale C.Berti Pichat, n. 6/2; Via Irne- rio, 46, I-40126 BolognaBologna, Italy BHAB Bhabha Atomic Research CenterTrombay, Bombay, India /BF/BJ/BJ /BF/BJ/BJ/BF/BJ/BJ /BF/BJ/BJ/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 BHEP Inst. of High Energy PhysicsBeijing , The People’s Repub- lic of China BIEL Univ. Bielefeld Bielefeld, Germany BING SUNY at Binghamton Binghamton, NY, USA BIRK Birkbeck College, Univ. of LondonLondon, United Kingdom BIRM Univ. of Birmingham Edgbaston, Birmingham, United Kingdom BLSU Bloomsburg Univ. Bloomsburg, PA, USA BNL Brookhaven National Lab. Upton, NY, USA BOCH Ruhr Univ.Bochum Bochum, Germany BOHR Niels Bohr Inst. Copenhagen Ø, Denmark BOIS Boise State Univ. Boise, ID, USA BOMB Univ. of Bombay Bombay, India BONN Rheinische Friedr.- Wilhelms-Univ. BonnBonn, Germany BORD Univ. de Bordeaux I Gradignan, France BOSE S.N. Bose National Centre for Basis SciencesCalcutta, India BOSK “Rudjer Boˇ skovi´c”Inst. Zagreb, Croatia BOST Boston Univ. Boston, MA, USA BRAN Brandeis Univ. Waltham, MA, USA BRCO Univ. of British Columbia Vancouver, BC, Canada BRIS Univ. of Bristol Bristol, United Kingdom BROW Brown Univ. Providence, RI, USA BRUN Brunel Univ. Uxbridge, Middlesex, United Kingdom BRUX Univ. Libre de Bruxelles ; S e r v i c ed eP h y s i q u ed e sP a r -ticules El´ ementairesBruxelles, Belgium BRUXT Univ. Libre de Bruxelles ; Physique Th´ eoriqueBruxelles, Belgium BUCH Univ. of Bucharest Bucharest-Magurele, Romania BUDA KFKI Research Inst. for Par- ticle & Nuclear PhysicsBudapest , Hungary BUFF SUNY at Buﬀalo Buﬀalo, NY, USA BURE Inst. des Hautes Etudes Scien- tiﬁques Bures-sur-Yvette ,F r a n c e CAEN Lab. de Physique Corpuscu- laire,ENSICAENCaen ,F r a n c e CAGL Univ. degli Studi di Cagliari Monserrato (CA), Italy CAIR Cairo University Orman, Giza, Cairo, Egypt CAIW Carnegie Inst. of Washing- tonWashington, DC, USA CALC Univ. of Calcutta Calcutta, India CAMB DAMTP Cambridge, United Kingdom CAMP Univ. Estadual de Campinas (UNICAMP)Campinas , SP, Brasil CANB Australian National Univ. Canberra, ACT, Australia CAPE University of Cape Town Rondebosch, Cape Town, South Africa CARA Univ. Central de Venezuela Caracas, Venezuela CARL Carleton Univ. Ottawa, ON, Canada CARLC Carleton College Northﬁeld, MN, USA CASE Case Western Reserve Univ. Cleveland, OH, USA CAST China Center of Advanced Science and TechnologyBeijing, The People’s Republic of China CATA Univ. di Catania Catania, Italy CATH Catholic Univ. of America Washington, DC, USA CAVE Cavendish Lab. Cambridge, United Kingdom CBNM CBNM Geel,B e l g i u m CCAC Allegheny College Meadville, PA, USA CDEF Univ. Paris VII, Denis DiderotParis, France CEA Cambridge Electron Accelera- tor (Historical in Review )Cambridge, MA ,U S A CEBAF Jeﬀerson Lab—Thomas Jeﬀerson National Accel- erator FacilityNewport News , VA, USA CENG Centre d’Etudes Nucleaires Grenoble , France CERN CERN , European Organiza- tion for Nuclear ResearchGen`eve, Switzerland CFPA Univ. of California, (Berke- ley)Berkeley, CA, USA CHIC Univ. of Chicago Chicago, IL, USA CIAE China Institute of Atomic EnergyBeijing , The People’s Repub- lic of China CINC Univ. of Cincinnati Cincinnati, OH, USACINV CINVESTAV-IPN, Centro de Investigacion y de EstudiosAvanzados del IPNM´exico ,D F ,M e x i c o CIT California Inst. of Tech. Pasadena, CA, USA CLER Univ. de Clermont-Ferrand Aubi`ere, France CLEV Cleveland State Univ. Cleveland, OH, USA CMNS Comenius Univ. (FMFI UK) Bratislava ,S l o v a k i a CMU Carnegie Mellon Univ. Pittsburgh, PA, USA CNEA Comisi´ on Nacional de En- erg´ıa At´omicaBuenos Aires, Argentina CNRC Centre for Research in Parti- cle PhysicsOttawa, ON, Canada COLO Univ. of Colorado Boulder, CO, USA COLU Columbia Univ. New York, NY, USA CONC Concordia University Montreal, PQ, Canada CORN Cornell Univ. Ithaca, NY, USA COSU Colorado State Univ. Fort Collins, CO, USA CPPM Centre National de la Recherche Scientiﬁque, Lu- minyMarseille ,F r a n c e CRAC Henryk Niewodnicza’nski Inst. of Nuclear PhysicsKrak´ow, Poland CRNL Chalk River Labs. Chalk River, ON, Canada CSOK Oklahoma Central State Univ.Edmond, OK, USA CST Univ. of Science and Tech- nology of ChinaHefei , Anhui 230026, The People’s Republic of China CSULB California State Univ. Long Beach, CA, USA CUNY City College ofNew York New York, NY, USA CURCP Univ. Pierre et Marie Curie (Paris VI), LCPParis, France CURIN Univ. Pierre et Marie Curie (Paris VI), LPNHEParis, France CURIT Univ. Pierre et Marie Curie (Paris VI), LPTHEParis, France DALH Dalhousie Univ. Halifax, NS, Canada DARE Daresbury Lab Cheshire, United Kingdom DARM Tech. Hochschule Darmstadt Darmstadt, Germany DELA Univ. of Delaware ;D e p t .o f Physics & Astronomy; Bartol Research Inst.Newark, DE, USA DELH Univ. of Delhi Delhi, India DESY DESY , Deutsches Elektronen-SynchrotronHamburg ,G e r m a n y DFAB Escuela de Ingenieros Bilbao , Spain DOE Department of Energy Washington, DC, USA DORT Univ. Dortmund Dortmund, Germany DUKE Duke Univ. Durham, NC, USA DURH Univ. of Durham Durham , United Kingdom DUUC University College Dublin Dublin, Ireland EDIN Univ. of Edinburgh Edinburgh, United Kingdom EFI Enrico Fermi Inst. Chicago ,I L ,U S A ELMT Elmhurst College Elmhurst, IL, USA ENSP l’Ecole Normale Sup´erieureParis ,F r a n c e EOTV E¨otv¨osUniversity Budapest, Hungary EPOL ´Ecole Polytechnique Palaiseau ,F r a n c e ERLA Univ. Erlangen-Nurnberg Erlangen, Germany ETH Univ. Z¨ urich Z¨urich, Switzerland FERR Univ. di Ferrara Ferrara, Italy FIRZ Univ. degli Studi di Firenze Sesto Fiorentino, Italy FISK FiskUniv. Nashville, TN, USA FLOR Univ. of Florida Gainesville, FL, USA FNAL Fermilab Batavia, IL, USA FOM FOM , Stichting voor Funda- menteel Onderzoek der Ma- terieJPUtrecht , The Netherlands FRAN Frankfurt Inst. for Ad- vanced Studies (FIAS)Frankfurt am Main, Germany FRAS Lab. Nazionali di Frascati dell’INFNFrascati (Roma), Italy FREIB Albert-Ludwigs Univ. Freiburg ,G e r m a n y FREIE Freie Univ. Berlin Berlin, Germany FRIB Univ. de Fribourg Fribourg, Switzerland FSU Florida State Univ.; High Energy PhysicsTallahassee, FL, USA /BF/BJ/BK /BF/BJ/BK/BF/BJ/BK /BF/BJ/BK/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 FSUSC Florida State Univ.; SCS (School of ComputationalScience)Tallahassee, FL, USA FUKI Fukui Univ. Fukui, Japan FUKU Fukushima Univ. Fukushima, Japan GENO Univ. di Genova Genova, Italy GEOR Georgian Academy of Sci- encesTbilisi, Republic of Georgia GESC General Electric Co. Schenectady, NY, USA GEVA Univ. de Gen`eve Gen`eve, Switzerland GIES Univ. Giessen Giessen, Germany GIFU Gifu Univ. Gifu, Japan GLAS Univ. of Glasgow Glasgow, United Kingdom GMAS George Mason Univ. Fairfax, VA, USA GOET Univ. G¨ottingen G¨ottingen, Germany GRAN Univ. de Granada Granada, Spain GRAZ Univ. Graz Graz, Austria GRON Univ. of Groningen Groningen, The Netherlands GSCO Geological Survey of CanadaOttawa, ON, Canada GSI Darmstadt Gesellschaft f¨ur Schwerionenforschung (GSI)Darmstadt, Germany GUAN Univ. de Guanajuato Le´on, Gto., Mexico GUEL Univ. of Guelph Guelph, ON, Canada GWU George Washington Univ. Washington, DC, USA HAHN Hahn-Meitner Inst. Berlin GmbHBerlin, Germany HAIF Technion – Israel Inst. of Tech.Technion, Haifa, Israel HAMB Univ. Hamburg Hamburg, Germany HANN Univ. Hannover Hannover, Germany HARC Houston Advanced Re- search Ctr.The Woodlands, TX, USA HARV Harvard Univ. Cambridge, MA, USA HAWA Univ. of Hawai’i Honolulu, HI, USA HEBR Hebrew Univ. Jerusalem, Israel HEID Univ. Heidelberg ; (unspec- iﬁed division) (Historical inReview )Heidelberg, Germany HEIDH Ruprecht-Karls Univ. Heidel- bergHeidelberg, Germany HEIDP Univ. Heidelberg ; Physikalis- ches Inst.Heidelberg, Germany HEIDT Univ. Heidelberg ;I n s t .f ¨ ur Theoretische PhysikHeidelberg, Germany HELS Univ. of Helsinki ;D e p t . of Phys. Sci., High Energy Phys. Div. (SEFO); Dept. of Phys. Sci., Theor. Phys.Div. (TFO); Helsinki Institute of Physics (HIP)University of Helsinki, Finland HIRO Hiroshima Univ. Higashi-Hiroshima, Japan HOUS Univ. of Houston Houston, TX, USA HPC Hewlett-Packard Corp. Cupertino, CA, USA HSCA Harvard-Smithsonian Cen- ter for AstrophysicsCambridge, MA, USA IAS Inst. for Advanced Study Princeton, NJ, USA IASD Dublin Inst. for Advanced StudiesDublin, Ireland IBAR Ibaraki Univ. Ibaraki, Japan IBM IBM Corp. Palo Alto, CA, USA IBMY IBM Yorktown Heights, NY, USA IBS Inst. for Boson Studies Pasadena, CA, USA ICEPP Univ. of Tokyo ;I n t .C e n - ter for Elementary Particle Physics (ICEPP)Tokyo, Japan ICRR Univ. of Tokyo Chiba, Japan ICTP Abdus Salam International Centre for Theoretical PhysicsTrieste ,I t a l y IFIC IFIC (Instituto de F´ ısica Corpuscular)Valencia , Spain IFRJ Univ. Federal do Rio de JaneiroRio de Janeiro, RJ, Brasil IIT Illinois Inst. of Tech. Chicago, IL, USA ILL Univ. of Illinois at Urbana- ChampaignUrbana, IL, USA ILLC Univ. of Illinois at Chicago Chicago, IL, USA ILLG Inst. Laue-Langevin Grenoble, France IND Indiana Univ. Bloomington, IN, USAINEL E G and G Idaho , Inc. Idaho Falls, ID, USA INFN Ist. Nazionale di Fisica Nu- clear (Generic INFN, un- known location)Various places, Italy INNS Univ. of Innsbruck Innsbruck ,A u s t r i a INPK Inst. of Nuclear Physics Krak´ow, Poland INRM INR, Inst. for Nucl. Research Moscow , Russian Federation INUS KEK , High Energy Accelera- tor Research OrganizationTokyo, Japan IOAN Univ. of Ioannina Ioannina, Greece IOFF A.F. Ioﬀe Phys. Tech. Inst. St. Petersburg , Russian Fed- eration IOWA Univ. of Iowa Iowa City, IA, USA IPN IPN, Inst. de Phys. Nucl. Orsay ,F r a n c e IPNP Univ. Pierre et Marie Curie (Paris VI)Paris, France IRAD Inst. du Radium (Historical) Paris ,F r a n c e ISNG Lab. de Physique Sub- atomique et de Cosmologie(LPSC)Grenoble ,F r a n c e ISU Iowa State Univ. Ames, IA, USA ITEP ITEP , Inst. of Theor. and Exp. PhysicsMoscow , Russian Federation ITHA Ithaca College Ithaca, NY, USA IUPU Indiana Univ., Purdue Univ.IndianapolisIndianapolis, IN, USA JADA Jadavpur Univ. Calcutta, India JAGL Jagiellonian Univ. Krak´ ow, Poland JHU Johns Hopkins Univ. Baltimore, MD, USA JINR JINR , Joint Inst. for Nucl. ResearchDubna , Russian Federation JULI Forschungszentrum J¨ulich J¨ulich, Germany JYV Univ. of Jyv¨askyl¨a Jyv¨askyl¨ a, Finland KAGO Univ. of Kagoshima Kagoshima-shi, Japan KANS Univ. of Kansas Lawrence, KS, USA KARL Univ. Karlsruhe ; (unspec- iﬁed division) (Historical in Review )Karlsruhe, Germany KARLE Univ. Karlsruhe ;I n s t .f ¨ ur Experimentelle KernphysikKarlsruhe, Germany KARLK Forschungszentrum Karl- sruheKarlsruhe, Germany KARLT Univ. Karlsruhe ;I n s t .f ¨ ur Theoretische TeilchenphysikKarlsruhe, Germany KAZA Kazakh Inst. of High Energy PhysicsAlma Ata, Kazakhstan KEK KEK , High Energy Accelera- tor Research OrganizationIbaraki-ken, Japan KENT Univ. of Kent Canterbury, United Kingdom KEYN Open Univ. Milton Keynes, United King- dom KFTI Kharkov Inst. of Physics and Tech. (KFTI)Kharkov, Ukraine KIAE The Russian Research Center, Kurchatov Inst.Moscow , Russian Federation KIAM Keldysh Inst. of Applied Math., Acad. Sci., RussiaMoscow, Russian Federation KIDR Vinˇca Inst. of Nuclear Sci- encesBelgrade, Serbia and Montene- gro KIEV Institute for Nuclear Re- searchKyiv,U k r a i n e KINK Kinki Univ. Osaka, Japan KNTY Univ. of Kentucky Lexington, KY, USA KOBE Kobe Univ. Kobe, Japan KOMAB Univ. of Tokyo, Komaba Tokyo, Japan KONAN Konan Univ. Kobe, Japan KOSI Inst. of Experimental Physics SASKoˇsice,S l o v a k i a KYOT Kyoto Univ.; Dept. of Physics, Graduate School of ScienceKyoto, Japan KYOTU Kyoto Univ.; Yukawa Inst. for Theor. PhysicsKyoto, Japan KYUN Kyungpook National Univ. Daegu, Republic of Korea KYUSH Kyushu Univ. Fukuoka, Japan LALO LAL, Laboratoire de l’Acc´el´erateur Lin´ eaireOrsay ,F r a n c e LANC Lancaster Univ. Lancaster, United Kingdom LANL L o sA l a m o sN a t i o n a lL a b . (LANL)Los Alamos, NM, USA /BF/BJ/BL /BF/BJ/BL/BF/BJ/BL /BF/BJ/BL/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 LAPP LAPP , Lab. d’Annecy-le- Vieux de Phys. des ParticulesAnnecy-le-Vieux ,F r a n c e LASL U.C. L o sA l a m o sS c i e n t i ﬁ c Lab. (Old name for LANL)Los Alamos, NM, USA LATV Latvian State Univ. Riga, Latvia LAUS EPFL Lausanne Lausanne, Switzerland LAVL Univ. Laval Quebec, QC, Canada LBL Lawrence Berkeley Na- tional Lab.Berkeley, CA, USA LCGT Univ. di Torino Turin, Italy LEBD Lebedev Physical Inst. Moscow , Russian Federation LECE Univ. di Lecce Lecce, Italy LEED Univ. of Leeds Leeds, United Kingdom LEHI Lehigh Univ. Bethlehem, PA, USA LEHM Lehman College of CUNY Bronx, NY, USA LEID Univ. Leiden Leiden, The Netherlands LEMO Le Moyne Coll. Syracuse, NY, USA LEUV Katholieke Univ. Leuven Leuven, Belgium LINZ Univ. Linz Linz, Austria LISB Inst. Nacional de Investigacion CientiﬁcaLisboa CODEX, Portugal LISBT Univ. T´ ecnica de Lisboa, Inst. Superior T´ ecnicoLisboa , Portugal LIVP Univ. of Liverpool Liverpool, United Kingdom LLL Lawrence Livermore Lab. (Old name for LLNL)Livermore, CA, USA LLNL Lawrence Livermore Na- tional Lab.Livermore, CA, USA LOCK Lockheed Palo Alto Res. LabPalo Alto, CA, USA LOIC Imperial College of Science Tech. & MedicineLondon, United Kingdom LOQM Queen Mary, Univ. of Lon- donLondon, United Kingdom LOUC University College London London, United Kingdom LOUV Univ. Catholique de Louvain Louvain-la-Neuve, Belgium LOWC Westﬁeld College (Historical, see LOQM (Queen Mary and Westﬁeld joined))London, United Kingdom LRL U.C. Lawrence Radiation Lab. (Old name for LBL)Berkeley , CA, USA LSU Louisiana State Univ. Baton Rouge, LA, USA LUND Fysiska Institutionen Lund ,S w e d e n LUND Lund Univ. Lund, Sweden L Y O N I n s t i t u t ed eP h y s i q u e Nucl´eaire de Lyon (IPN)Villeurbanne, France MADE UAM/CSIC , Inst. de F´ ısica Te´oricaMadrid , Cantoblanco, Spain MADR C.I.E.M.A.T Madrid , Spain MADU Univ. Aut´ onoma de Madrid Cantoblanco, Madrid, Spain MANI Univ. of Manitoba Winnipeg, MB, Canada MANZ Johannes-Gutenberg-Univ. Mainz ,G e r m a n y MARB Univ. Marburg Marburg, Germany MARS Centre de Physique des Par- ticules de MarseilleMarseille, France MASA Univ. of Massachusetts AmherstAmherst , MA, USA MASB Univ. of Massachusetts BostonBoston ,M A ,U S A MASD Univ. of Massachusetts DartmouthN.Dartmouth , MA, USA MCGI McGill Univ. Montreal, QC, Canada MCHS Univ. of Manchester Manchester, United Kingdom MCMS McMaster Univ. Hamilton, ON, Canada MEHTA Harish-Chandra Research Inst.Allahabad, India MEIS Meisei Univ. Tokyo, Japan MELB Univ. of Melbourne Victoria, Australia MEUD Observatoire de Meudon Meudon, France MICH Univ. of Michigan Ann Arbor, MI, USA MILA Univ. di Milano Milano, Italy MILAI INFN, Sez. di Milano Milano, Italy MINN Univ. of Minnesota Minneapolis, MN, USA MISS Univ. of Mississippi University, MS, USA MISSR Univ. of Missouri Rolla, MO, USA MIT MIT Massachusetts Inst. of TechnologyCambridge, MA, USA MIU Maharishi International Univ.Fairﬁeld, IA, USAMIYA Miyazaki Univ. Miyazaki-shi, Japan MONP Univ. de Montpellier II Montpellier, France MONS Univ. de Mons-Hainaut Mons ,B e l g i u m MONT Univ. de Montr´ eal; Pavillon Ren´e-J.-A.-L´ evesqueMontr´ eal, PQ, Canada MONTC Univ. de Montr´ eal;C e n t r e de recherches math´ ematiquesMontr´ eal, PQ, Canada MOSU Skobeltsyn Inst. of Nuclear Physics, Lomonosov MoscowState Univ.; Experimental HEP Division; Theoretical HEP DivisionMoscow , Russian Federation MPCM Max Planck Inst. fur Chemie Mainz ,G e r m a n y MPEI Moscow Physical Engi- neering Inst.Moscow, Russian Federation MPIA Max-Planck -Institute f¨ ur AstrophysikGarching, Germany MPIH Max-Planck-Inst. f¨ur Kern- physikHeidelberg ,G e r m a n y MPIM Max-Planck-Inst. f¨ur PhysikM¨unchen ,G e r m a n y MSU Michigan State Univ. East Lansing, MI, USA MTHO Mount Holyoke College South Hadley, MA, USA MULH Centre Univ. du Haut-Rhin Mulhouse, France MUNI Ludwig-Maximilians-Univ. M¨unchenGarching, Germany MUNT Tech. Univ. M¨unchen Garching, Germany MURA Midwestern Univ. Research Assoc. (Historical in Review )Stroughton, WI, USA NAAS North Americal Aviation Sci- ence Center (Historical in Review )Thousand Oaks, CA, USA NAGO Nagoya Univ. Nagoya, Japan NAPL Univ. di Napoli “Federico II” Napoli, Italy NASA NASA Greenbelt, MD, USA NBS U.S National Bureau of Standards (Old name for NIST)Gaithersburg, MD, USA NBSB National Inst. Standards Tech.Boulder, CO, USA NCAR National Center for Atmo- spheric ResearchBoulder, CO, USA NCARO North Carolina State Univ. Raleigh ,N C ,U S A NDAM Univ. of Notre Dame Notre Dame, IN, USA NEAS Northeastern Univ. Boston, MA, USA NEUC Univ. de Neuchˆ atel Neuchˆ atel, Switzerland NICEA Univ. de Nice Nice, France NICEO Observatoire de Nice Nice, France NIHO Nihon Univ. Tokyo, Japan NIIG Niigata Univ. Niigata, Japan NIJM Radboud Univ. Nijmegen ED Nijmegen ,T h eN e t h e r - lands NIRS Nat. Inst. Radiological Sci- encesChiba , Japan NIST National Institute of Stan- dards & TechnologyGaithersburg, MD, USA NIU Northern Illinois Univ. De Kalb, IL, USA NMSU New Mexico State Univ.; Dept. of Physics, MSC 3D; Part. & Nucl. Phys. Group, Box 30001/Dept.Las Cruces, NM, USA NORD Nordita Stockholm, Sweden NOTT Univ. of Nottingham Nottingham, United Kingdom NOVM Inst. of Mathematics Novosibirsk , Russian Federa- tion NOVO BINP, Budker Inst. of Nu- clear PhysicsNovosibirsk , Russian Federa- tion NPOL Polytechnic of North Lon- donLondon, United Kingdom NRL Naval Research Lab Washington, DC, USA NSF National Science Founda- tionArlington, VA, USA NTHU National Tsing Hua Univ. Hsinchu, The Republic of China (Taiwan) NTUA National Tech. Univ. of AthensAthens, Greece NWES Northwestern Univ. Evanston, IL, USA NYU New York Univ. New York, NY, USA OBER Oberlin College Oberlin, OH, USA OCH Ochanomizu Univ. Tokyo, Japan /BF/BK/BC /BF/BK/BC/BF/BK/BC /BF/BK/BC/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 OHIO Ohio Univ. Athens, OH, USA OKAY Okayama Univ. Okayama, Japan OKLA Univ. of Oklahoma Norman, OK, USA OKSU Oklahoma State Univ. Stillwater, OK, USA OREG Univ. of Oregon ;I n s t .o f Theor. Science; U.O. Centerfor High Energy PhysicsEugene, OR, USA ORNL Oak Ridge National Labora- toryOak Ridge, TN, USA ORSAY Univ. de Paris Sud Orsay CEDEX, France ORST Oregon State Univ. Corvallis, OR, USA OSAK Osaka Univ. Osaka, Japan OSKC Osaka City Univ. Osaka-shi, Japan OSLO Univ. of Oslo Oslo, Norway OSU Ohio State Univ. Columbus, OH, USA OTTA Univ. of Ottawa Ottawa, ON, Canada OXF University of Oxford Oxford, United Kingdom OXFTP Univ. of Oxford Oxford, United Kingdom PADO Univ. degli Studi di Padova Padova, Italy PARIN Univ. Paris VI et Paris VII,I N2P3/CNRSParis, France PARIS Univ. de Paris (Historical) Paris , France PARIT Univ. Paris VII ,L P T H E P a r i s ,F r a n c e PARM Gruppo Collegato INFN Parma, ItalyPAST Institut Pasteur Paris ,F r a n c e PATR Univ. of Patras Patras, Greece PAVI Univ. di Pavia Pavia, Italy PENN Univ. of Pennsylvania Philadelphia, PA, USA PGIA INFN, Sezione di Perugia Perugia, Italy PISA Univ. di Pisa Pisa, Italy PISAI I N F N ,S e z .d iP i s a Pisa, Italy PITT Univ. of Pittsburgh Pittsburgh, PA, USA PLAT SUNY at Plattsburgh Plattsburgh, NY, USA PLRM Univ. di Palermo Palermo, Italy PNL Battelle Memorial Inst. Richland, WA, USA PNPI Petersburg Nuclear Physics Inst. of Russian Academy of SciencesGatchina, Russian Federation PPA Princeton-Pe nn. Proton Accel- erator (Historical in Review )Princeton, NJ, USA PRAG Inst. of Physics, ASCR Prague , Czech Republic PRIN Princeton Univ. Princeton, NJ, USA PSI Paul Scherrer Inst. Villigen PSI, Switzerland PSLL Physical Science Lab Las Cruces, NM, USA PSU Penn State Univ. University Park, PA, USA PUCB Pontif´ ıcia Univ. Cat´ olica do Rio de JaneiroRio de Janeiro, RJ, Brasil PUEB Univ. Autonoma de Puebla Puebla ,P u e ,M e x i c o PURD Purdue Univ. West Lafayette, IN, USA QUKI Queen’s Univ. Kingston, ON, Canada RAL Rutherford Appleton Lab. Didcot, Oxfordshire, United Kingdom REGE Univ. Regensburg Regensburg, Germany REHO Weizmann Inst. of Science Rehovot, Israel RHBL Royal Holloway, Univ. of LondonEgham, Surrey, United King- dom RHEL Rutherford High Energy Lab (Old name for RAL)Chilton, Didcot, Oxon., United Kingdom RICE Rice Univ. Houston, TX, USA RIKEN Riken Accelerator Research Facility (RARF), Cyclotron LabSaitama, Japan RIKK Rikkyo Univ. Tokyo, Japan RIS Rowland Inst. for Science Cambridge, MA, USA RISC Rockwell International Thousand Oaks, CA, USA RISL Universities Research Re- actorRisley , Warrington, United Kingdom RISO Riso National Laboratory Roskilde, Denmark RL Rutherford High Energy Lab (Old name for RAL)Chilton, Didcot, Oxon., United Kingdom RMCS Royal Military Coll. of Sci- enceSwindon, Wilts., United King- dom ROCH Univ. of Rochester Rochester, NY, USA ROCK Rockefeller Univ. New York, NY, USA ROMA Univ. di Roma (Historical) Roma ,I t a l y ROMA2 Univ. di Roma ,“ T o rV e r - gata”Roma, Italy ROMAI I N F N ,S e z .d iR o m a Roma, ItalyROSE Rose-Hulman Inst. of Tech- nologyTerre Haute IN, USA RPI Rensselaer Polytechnic Inst.Troy, NY, USA RUTG Rutgers , the State Univ. of New JerseyPiscataway, NJ, USA SACL CEA Saclay ,D A P - NIA; Service d’Etude des Acc´el´erateurs, de Cryog´ enie et de Magn´ etismeGif-sur-Yvette, France SACLD CEA Saclay , DAPNIA; Di- rectionGif-sur-Yvette, France SAGA Saga Univ. Saga-shi, Japan SAHA Saha Inst. of Nuclear Physics Bidhannagar, Calcutta, India SANG Kyoto Sangyo Univ. Kyoto-shi, Japan SANI Physics Lab., Ist. Superiore di Sanit`aRoma ,I t a l y SASK Univ. of Saskatchewan Saskatoon, SK, Canada SASSO Lab. Naz. Gran Sasso dell’INFNAssergi (AQ), Italy SAVO Univ. de Savoie Chambery, France SBER California State Univ. San Bernardino , CA, USA SCHAF W.J. Schafer Assoc. Livermore, DA, USA SCIT Science Univ. of Tokyo Tokyo, Japan SCOT Scottish Univ. Research and Reactor Ctr.Glasgow, United Kingdom SCUC Univ. of South Carolina Columbia, SC, USA SEAT Seattle Paciﬁc Coll. Seattle, WA, USA SEIB Austrian Research Center, Seibersdorf LTD.Seibersdorf, Austria SEOU Korea Univ.; Dept. of Physics; HEP GroupSeoul, Republic of Korea SEOUL Seoul National Univ.; Dept. of Physics & Astronomy, Coll. of Natural Sciences; Center for Theoretical PhysicsSeoul, Republic of Korea SERP IHEP , Inst. for High Energy PhysicsProtvino, Russian Federation SETO Seton Hall Univ. South Orange, NJ, USA SFLA Univ. of South Florida Tampa, FL, USA SFRA Simon Fraser University Burnaby, BC, Canada SFSU California State Univ. San Francisco ,C A ,U S A SHAMS Ain Shams University Abbassia, Cairo, Egypt SHEF Univ. of Sheﬃeld Sheﬃeld, United Kingdom SHMP Univ. of Southampton Southampton, United Kingdom SIEG Univ. Siegen Siegen, Germany SILES Univ. of Silesia Katowice, Poland SIN Swiss Inst. of Nuclear Re- search (Old name for VILL)Villigen , Switzerland SING National Univ. of Singapore Kent Ridge, Singapore SISSA Scuola Internazionale Superi- ore di Studi AvanzatiTrieste ,I t a l y SLAC Stanford Linear Accelera- tor CenterMenlo Park, CA, USA SLOV Inst. of Physics, Slovak Acad. of SciencesBratislava ,S l o v a k i a SMU Southern Methodist Univ. Dallas, TX, USA SNSP Scuola Normale Superiore Pisa ,I t a l y SOFI Inst. for Nuclear Research and Nuclear EnergySoﬁa, Bulgaria SOFU Univ. of Soﬁa “St. Kliment Ohridski”Soﬁa, Bulgaria SPAUL Univ. de S˜ao Paulo S˜ao Paulo, SP, Brasil SPIFT Inst. de F´ ısica Te´ orica ( IFT)S˜ao Paulo , SP, Brasil SSL Univ. of California (Berke- ley)Berkeley, CA, USA STAN Stanford Univ. Stanford, CA, USA STEV Stevens Inst. of Tech. Hoboken, NJ, USA STLO St. Louis Univ. St. Louis, MO, USA STOH Stockholm Univ. Stockholm, Sweden STON SUNY at Stony Brook Stony Brook, NY, USA STRB Inst. Pluridisciplinaire Hubert Curien ( CNRS )Strasbourg ,F r a n c e STUT Univ. Stuttgart Stuttgart, Germany STUTM Max-Planck-Inst. Stuttgart ,G e r m a n y SUGI Sugiyama Jogakuen Univ. Aichi, Japan SURR Univ. of Surrey Guildford, Surrey, United Kingdom SUSS Univ. of Sussex Brighton, United Kingdom /BF/BK/BD /BF/BK/BD/BF/BK/BD /BF/BK/BD/BT/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CD/D7/CT/CS /CX/D2 /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 SVR Savannah River Labs. Aiken, SC, USA SYDN Univ. of Sydney Sydney, NSW, Australia SYRA Syracuse Univ. Syracuse, NY, USA TAJK Acad. Sci., Tadzhik SSR Dushanbe , Tadzhikstan TAMU Texas A&M Univ. College Station, TX, USA TATA Tata Inst. of Fundamental ResearchBombay, India TBIL Tbilisi State University Tbilisi, Republic of Georgia TELA Tel-Aviv Univ. Tel Aviv, Israel TELE Teledyne Brown Engineer- ingHuntsville, AL, USA TEMP Temple Univ. Philadelphia, PA, USA TENN Univ. of Tennessee Knoxville, TN, USA TEXA Univ. of Texas atAustin Austin, TX, USA TGAK Tokyo Gakugei Univ. Tokyo, Japan TGU Tohoku Gakuin Univ. Miyagi, Japan THES Aristotle Univ. of Thessa- loniki (AUTh)Thessaloniki, Greece TINT Tokyo Inst. of Technology Tokyo, Japan TISA Sagamihara Inst. of Space & Astronautical Sci.Kanagawa, Japan TMSK Nuclear Physics Institute Tomsk , Russian Federation TMTC Tokyo Metropolitan Coll. Tech.Tokyo, Japan TMU Tokyo Metropolitan Univ. Tokyo, Japan TNTO Univ. of Toronto Toronto, ON, Canada TOHO Toho Univ. Chiba, Japan TOHOK Tohoku Univ. Sendai, Japan TOKA Tokai Univ. Shimizu, Japan TOKAH Tokai Univ. Hiratsuka, Japan TOKMSUniv. of Tokyo ;M e s o nS c i - ence LaboratoryTokyo, Japan TOKU Univ. of Tokushima Tokushima-shi, Japan TOKY Univ. of Tokyo ;H i g h - E n e r g y Physics Theory GroupTokyo, Japan TOKYC Univ. of Tokyo ;D e p t .o f ChemistryTokyo, Japan TORI Univ. degli Studi di Torino Torino, Italy TPTI Uzbek Academy of Sciences Tashkent , Republic of Uzbek- istan TRIN Trinity College Dublin Dublin, Ireland TRIU TRIUMF Vancouver, BC, Canada TRST Univ. di Trieste Trieste, Italy TRSTI INFN, Sez. di Trieste Trieste, Italy TRSTT Univ. degli Studi di Trieste Trieste ,I t a l y TSUK Univ. of Tsukuba Ibaraki-ken, Japan TTAM Tamagawa Univ. Tokyo, Japan TUAT Tokyo Univ. of Agriculture Tech.Tokyo, Japan TUBIN Univ. T¨ubingen T¨ubingen, Germany TUFTS Tufts Univ. Medford, MA, USA TUW Technische Univ.Wien Vienna, Austria TUZL Tuzla Univ. Tuzla, Argentina UCB Univ. of California (Berke- ley)Berkeley, CA, USA UCD Univ. of California (Davis) Davis, CA, USA UCI Univ. of California (Irvine) Irvine, CA, USA UCLA Univ. of California (Los Angeles)Los Angeles, CA, USA UCND Union Carbide Corp. Oak Ridge, TN, USA UCR Univ. of California (River- side)Riverside, CA, USA UCSB Univ. of California (Santa Barbara) ;P h y s i c sD e p t .Santa Barbara, CA, USA UCSBT Univ. of California (Santa Barbara) ;Kavli Inst. for Theoretical PhysicsSanta Barbara, CA, USA UCSC Univ. of California (Santa Cruz)Santa Cruz, CA, USA UCSD Univ. of California (San Diego)La Jolla, CA, USA UMD Univ. of Maryland College Park, MD, USA UNC Univ. of North Carolina Greensboro, NC, USAUNCCH Univ. of North Carolina at Chapel HillChapel Hill, NC, USA UNCS Union College Schenectady, NY, USA UNH Univ. of New Hampshire Durham, NH, USA UNM Univ. of New Mexico Albuquerque, NM, USA UOEH Univ. of Occupational and Environmental HealthKitakyushu , Japan UPNJ Upsala College East Orange, NJ, USA UPPS Uppsala Univ. Uppsala ,S w e d e n UPR Univ. of Puerto Rico Rio Piedras ,P R ,U S A URI Univ. of Rhode Island Kingston, RI, USA USC Univ. of Southern Califor- niaLos Angeles, CA, USA USF Univ. of San Francisco San Francisco, CA, USA UTAH Univ. of Utah ;D e p t .o f Physics; High-Energy Astro-physics Inst.Salt Lake City, UT, USA UTRE Univ. of Utrecht Utrecht, The Netherlands UTRO Norwegian Univ. of Sci- ence & TechnologyTrondheim, Norway UZINR Acad. Sci., Ukrainian SSR Uzhgorod ,U k r a i n e VALE Univ. de Valencia Burjassot, Valencia , Spain VALP Valparaiso Univ. Valparaiso, IN, USA VAND Vanderbilt Univ. Nashville, TN, USA VASS Vassar College Poughkeepsie, NY, USA VICT Univ. of Victoria Victoria, BC, Canada VIEN Inst. f¨ ur Hochenergiephysik (HEPHY)Vienna ,A u s t r i a VILL Inst. for Particle Physics of ETH Z¨ urichZ¨urich , Switzerland VIRG Univ. of Virginia Charlottesville, VA, USA VPI Virginia Tech. Blacksburg, VA, USA VRIJ Vrije Univ. HV Amsterdam ,T h eN e t h e r - lands WABRN Eidgenossisches Amt f¨ ur MesswesenWaber , Switzerland WARS Warsaw Univ. Warsaw, Poland WASCR Waseda Univ.; Cosmic Ray DivisionTokyo, Japan WASH Univ. of Washington ;E l e m . Particle Experiment (EPE);Particle Astrophysics (PA)Seattle, WA, USA WASU Waseda Univ.; Dept. of Physics, High Energy Physics GroupTokyo, Japan WAYN Wayne State Univ. Detroit, MI, USA WESL Wesleyan Univ. Middletown, CT, USA WIEN Univ. Wien Vienna, Austria WILL Coll. of William and Mary Williamsburg, VA, USA WINR Andrzej Soltan Inst. for Nu- clear StudiesWarsaw , Poland WISC Univ. of Wisconsin Madison, WI, USA WITW Univ. of the Witwatersrand Wits, South Africa WMIU Western Michigan Univ. Kalamazoo, MI, USA WONT The Univ. of Western On- tarioLondon, ON, Canada WOOD Woodstock College (No longer in existence)Woodstock, MD, USA WUPP Bergische Univ. Wuppertal Wuppertal ,G e r m a n y WURZ Univ. W¨urzburg W¨urzburg, Germany WUSL Washington Univ. St. Louis, MO, USA WYOM Univ. of Wyoming Laramie, WY, USA YALE Yale Univ. New Haven, CT, USA YARO Yaroslavl State Univ. Yaroslavl, Russian Federation YCC Yokohama Coll. of Com- merceYokohama, Japan YERE Yerevan Physics Inst. Yerevan, Armenia YOKO Yokohama National Univ. Yokohama-shi, Japan YORKC York Univ. Toronto, Canada ZAGR Zagreb Univ. Zagreb, Croatia ZARA Univ. de Zaragoza Zaragoza, Spain ZEEM Univ. van Amsterdam TV Amsterdam, The Nether- lands ZURI Univ. Z¨urich Z¨urich, Switzerland /BF/BK/BE /BF/BK/BE/BF/BK/BE /BF/BK/BE GAUGE AND HIGGS BOSONS γ............................. 3 8 5 g( g l u o n ) ......................... 3 8 5 g r a v i t o n .......................... 3 8 5 W ............................ 3 8 6 Z............................. 3 9 3 Higgs Bosons — H0and H±................. 4 1 4 Heavy Bosons Other than Higgs Bosons . . . . . . . . . . . . 443 Axions ( A0) a n d O t h e r V e r y L i g h t B o s o n s ........... 4 5 9 Notes in the Gauge and Higgs Boson Listings The Mass of the WB o s o n ( r e v . ) ................. 3 8 6 T r i p l e G a u g e C o u p l i n g s ..................... 3 8 9 Anomalous W/Z Q u a r t i c C o u p l i n g s................ 3 9 2 TheZB o s o n ( r e v . ) ....................... 3 9 3 Anomalous ZZγ, Zγγ, andZZV C o u p l i n g s............ 4 1 1 Anomalous W/Z Q u a r t i c C o u p l i n g s................ 4 1 2 S e a r c h e s f o r H i g g s B o s o n s ( r e v . ) .................. 4 1 4 TheW/primeS e a r c h e s ( r e v . ) ..................... 4 4 3 TheZ/primeS e a r c h e s ( r e v . )...................... 4 4 6 L e p t o q u a r k Q u a n t u m N u m b e r s ( n e w ) ............... 4 5 2 Axions and Other Very Light Bosons (new) . . . . . . . . . . . . . 459 /BF/BK/BH /BF/BK/BH/BF/BK/BH /BF/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7 γ /B8 /CV /B8 /CV/D6/CP/DA/CX/D8/D3/D2 /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB/BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB /BZ/BT /CD/BZ/BX /BT/C6/BW /C0/C1/BZ/BZ/CB /BU/C7/CB/C7/C6/CB γ /C1 /B4 /C2 /C8/BV/B5 /BP /BC/B8/BD/B4/BD−−/B5 γ /C5/BT/CB/CBγ /C5/BT/CB/CBγ /C5/BT/CB/CBγ /C5/BT/CB/CB/BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D1/CP/D7/D7/B8 /D7/CT/CT /BU/CH/CA/C6/BX /BJ/BJ/BA/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD × /BD/BC− /BD/BK < /BD × /BD/BC− /BD/BK< /BD × /BD/BC− /BD/BK < /BD × /BD/BC− /BD/BK/BD/CA/CH/CD/CC/C7 /CE /BC/BJ /C5/C0/BW/D3/CU /D7/D3/D0/CP /D6/DB /CX /D2 /CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD × /BD/BC− /BE/BI /BE/BT/BW/BX/C4/BU/BX/CA/BZ/BX/CA /BC/BJ /BT /BZ/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS /CT/DC/CX/D7/D8/CT/D2/CR/CT/CX/CU /C0/CX/CV/CV/D7 /D1/CP/D7/D7 < /BD. /BG × /BD/BC− /BJ/BT /BV/BV/C1/C7/C4 /CH /BC/BG /BW/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D3/CU /BZ/C0/DE /D6/CP/B9/CS/CX/D3 /DB /CP/DA/CT/D7 /CQ /DD/D7 /D9 /D2 < /BE × /BD/BC− /BD/BI/BY/CD/C4/C4/BX/C3/CA/CD/BZ /BC/BG /CB/D4 /CT/CT/CS /D3/CU /BH/B9/BH/BC /C0/DE /D6/CP/CS/CX/B9/CP/D8/CX/D3/D2 /CX/D2 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CT < /BJ × /BD/BC− /BD/BL /BF/C4/CD/C7 /BC/BF /C5/D3 /CS/D9/D0/CP/D8/CX/D3/D2 /D8/D3 /D6/D7/CX/D3/D2 /CQ/CP/D0/B9/CP/D2/CR/CT < /BD × /BD/BC− /BD/BJ /BG/C4/BT/C3/BX/CB /BL/BK /CC /D3 /D6/D5/D9/CT /D3/D2 /D8/D3 /D6/D3/CX/CS /CQ/CP/D0/B9/CP/D2/CR/CT < /BI × /BD/BC− /BD/BJ /BH/CA/CH/CD/CC/C7 /CE /BL/BJ /C5/C0/BW/D3/CU /D7/D3/D0/CP /D6/DB /CX /D2 /CS < /BL × /BD/BC− /BD/BI/BL/BC /BI/BY/C1/CB/BV/C0/BU/BT /BV/C0 /BL/BG /BX/CP /D6/D8/CW /D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS < /B4/BG. /BJ/BF± /BC. /BG/BH/B5× /BD/BC− /BD/BE /BJ/BV/C0/BX/CA/C6/C1/C3 /C7 /CE /BL/BE /CB/C9/C1/BW /BT/D1/D4 /CT/D6/CT/B9/D0/CP /DB /D2/D9/D0/D0 /D8/CT/D7/D8 < /B4/BL. /BC± /BK. /BD /B5× /BD/BC− /BD/BC /BK/CA/CH /BT/C6 /BK/BH /BV/D3/D9/D0/D3/D1/CQ/B9/D0/CP /DB /D2/D9/D0/D0 /D8/CT/D7/D8 < /BF × /BD/BC− /BE/BJ /BL/BV/C0/C1/BU/C1/CB/C7 /CE /BJ/BI /BZ/CP/D0/CP/CR/D8/CX/CR /D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS < /BI × /BD/BC− /BD/BI/BL/BL/BA/BJ /BW /BT /CE/C1/CB /BJ/BH /C2/D9/D4/CX/D8/CT/D6 /D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS < /BJ. /BF × /BD/BC− /BD/BI/C0/C7/C4/C4 /CF/BX/BZ /BJ/BG /BT/D0/CU/DA/CT/D2 /DB /CP/DA/CT/D7 < /BI × /BD/BC− /BD/BJ /BD/BC/BY/CA/BT/C6/C3/BX/C6 /BJ/BD /C4/D3 /DB /CU/D6/CT/D5/BA /D6/CT/D7/BA /CR/CX/D6/BA < /BD × /BD/BC− /BD/BG/CF/C1/C4/C4/C1/BT/C5/CB /BJ/BD /BV/C6/CC/CA /CC /CT/D7/D8/D7 /BZ/CP/D9/D7/D7 /D0/CP /DB < /BE. /BF × /BD/BC− /BD/BH/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BI/BK /CB/CP/D8/CT/D0/D0/CX/D8/CT /CS/CP/D8/CP < /BI × /BD/BC− /BD/BH /BD/BC/C8 /BT /CC/BX/C4 /BI/BH /CB/CP/D8/CT/D0/D0/CX/D8/CT /CS/CP/D8/CP < /BI × /BD/BC− /BD/BH/BZ/C1/C6/CC/CB/BU/CD/CA/BZ /BI/BG /CB/CP/D8/CT/D0/D0/CX/D8/CT /CS/CP/D8/CP/BD/CA/CH/CD/CC/C7 /CE /BC/BJ /CT/DC/D8/CT/D2/CS/D7 /D8/CW/CT /D1/CT/D8/CW/D3 /CS /D3/CU /CA/CH/CD/CC/C7 /CE /BL/BJ /D8/D3 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /C8/D0/D9/D8/D3/B3/D7 /D3 /D6/CQ/CX/D8/BA /BE/CF/CW/CT/D2 /D8/D6/DD/CX/D2/CV /D8/D3 /D1/CT/CP/D7/D9/D6/CT /D1 /D3/D2/CT /D1/D9/D7/D8 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CQ /CT/D8 /DB /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D3/D2/D0/CP /D6/CV/CT /CP/D2/CS /D7/D1/CP/D0/D0 /D7/CR/CP/D0/CT/D7/BA /C1/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CP/CR/D5/D9/CX/D6/CT/D7 /D1/CP/D7/D7 /CQ /DD /D8/CW/CT /C0/CX/CV/CV/D7 /D1/CT/CR/CW/CP/D2/CX/D7/D1/B8 /D8/CW/CT /D0/CP /D6/CV/CT/B9/D7/CR/CP/D0/CT /CQ /CT/CW/CP/DA/CX/D3 /D6 /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D1/CX/CV/CW/D8 /CQ /CT /CT/AB/CT/CR/D8/CX/DA/CT/D0/DD /C5/CP/DC/DB /CT/D0/D0/CX/CP/D2/BA /C1/CU/B8 /D3/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /CW/CP/D2/CS/B8 /D3/D2/CT/D4 /D3/D7/D8/D9/D0/CP/D8/CT/D7 /D8/CW/CT /C8/D6/D3 /CR/CP /D6/CT/CV/CX/D1/CT /CU/D3 /D6 /CP/D0/D0 /D7/CR/CP/D0/CT/D7/B8 /D8/CW/CT /DA/CT/D6/DD /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS /CX/D1/D4/D0/CX/CT/D7/D1< /BD/BC− /BE/BI/CT/CE/B8 /CP/D7 /CR/D3 /D6/D6/CT/CR/D8/D0/DD /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD/CH /BT/C5/BT /BZ/CD/BV/C0/C1 /BH/BL /CP/D2/CS /BV/C0/C1/BU/C1/CB/C7 /CE/BJ /BI /BA /BF/C4/CD/C7 /BC/BF /CS/CT/D8/CT/D6/D1/CX/D2/CT /CP /D0/CX/D1/CX/D8 /D3/D2 µ /BE/BT< /BD. /BD× /BD/BC− /BD/BD/CC/D1 /BB /D1 /BE/B4/DB/CX/D8/CW µ− /BD/BP/CR/CW/CP /D6/CP/CR/D8/CT/D6/CX/D7/D8/CX/CR/D0/CT/D2/CV/D8/CW /CU/D3 /D6 /D4/CW/D3/D8/D3/D2 /D1/CP/D7/D7/BN /BT /BP/CP/D1/CQ/CX/CT/D2/D8 /DA/CT/CR/D8/D3 /D6 /D4 /D3/D8/CT/D2/D8/CX/CP/D0/B5 /DG /D7/CX/D1/CX/D0/CP /D6 /D8/D3 /D8/CW/CT /C4/BT/C3/BX/CB /BL/BK /D8/CT/CR/CW/B9/D2/CX/D5/D9/CT/BA /CD/D2/D0/CX/CZ /CT /C4/BT/C3/BX/CB /BL/BK /DB/CW/D3 /D9/D7/CT/CS /D7/D8/CP/D8/CX/CR/B8 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D9/D7/CT/CS /CS/DD/D2/CP/D1/CX/CR /D8/D3 /D6/D7/CX/D3/D2 /CQ/CP/D0/CP/D2/CR/CT/BA /BT/D7/B9/D7/D9/D1/CX/D2/CV /BT /D8/D3 /CQ /CT /BD/BC /BD/BE/CC /D1/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 µ< /BD. /BE× /BD/BC− /BH/BD/CV/B8 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D8/D3 /BI . /BJ× /BD/BC− /BD/BL/CT/CE/BA/CC/CW/CT /D6/D3/D8/CP/D8/CX/D2/CV /D1/D3 /CS/CX/AC/CT/CS /BV/CP/DA/CT/D2/CS/CX/D7/CW /CQ/CP/D0/CP/D2/CR/CT /D6/CT/D1/D3/DA/CT/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 /D8/CW/CT /CS/CX/D6/CT/CR/D8/CX/D3/D2 /D3/CU /BT /BA/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BC/BF /CP /D6/CV/D9/CT /D8/CW/CP/D8 /CQ /CT/CR/CP/D9/D7/CT /D4/D0/CP/D7/D1/CP /CR/D9/D6/D6/CT/D2/D8 /CT/AB/CT/CR/D8/D7 /CP /D6/CT /D2/CT/CV/D0/CT/CR/D8/CT/CS/B8 /D8/CW/CT /C4/CD/C7 /BC/BF/D0/CX/D1/CX/D8 /CS/D3 /CT/D7 /D2/D3/D8 /D4 /D6/D3/DA/CX/CS/CT /D8/CW/CT /CQ /CT/D7/D8 /CP/DA/CP/CX/D0/CP/CQ/D0/CT /D0/CX/D1/CX/D8 /D3/D2 µ /BE/BT /D2/D3 /D6 /CP /D6/CT/D0/CX/CP/CQ/D0/CT /D0/CX/D1/CX/D8 /CP/D8 /CP/D0/D0 /D3/D2 µ /BA/CC/CW/CT /D6/CT/CP/D7/D3/D2 /CX/D7 /D8/CW/CP/D8 /D8/CW/CT /BT /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /CR/D0/D9/D7/D8/CT/D6 /D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS/D7 /CR/D3/D9/D0/CS /CQ /CT/CR/D3/D1/CT /CP /D6/CQ/CX/D8/D6/CP /D6/CX/D0/DD/D7/D1/CP/D0/D0 /CX/D2 /D4/D0/CP/D7/D1/CP /DA/D3/CX/CS/D7/B8 /DB/CW/D3/D7/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /DB /D3/D9/D0/CS /CQ /CT /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D4 /D6/CT/D7/CT/D2/D8 /CZ/D2/D3 /DB/D0/CT/CS/CV/CT/BA/C4/CD/C7 /BC/BF /BU /D6/CT/D4/D0/DD /D8/CW/CP/D8 /AC/CT/D0/CS/D7 /D3/CU /CS/CX/D7/D8/CP/D2/D8 /CR/D0/D9/D7/D8/CT/D6/D7 /CP /D6/CT /D2/D3/D8 /CP/CR/CR/D9/D6/CP/D8/CT/D0/DD /D1/CP/D4/D4 /CT/CS/B8 /CQ/D9/D8 /CP/D7/D7/CT/D6/D8 /D8/CW/CP/D8/CP/DE /CT /D6 /D3 /BT /CX/D7 /D9/D2/D0/CX/CZ /CT/D0/DD /CV/CX/DA/CT/D2 /DB/CW/CP/D8 /DB /CT /CZ/D2/D3 /DB /CP/CQ /D3/D9/D8 /D8/CW/CT /D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS /CX/D2 /D3/D9/D6 /CV/CP/D0/CP/DC/DD /BA/BG/C4/BT/C3/BX/CB /BL/BK /D6/CT/D4 /D3 /D6/D8/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/D3 /D6/D5/D9/CT /D3/D2 /CP /D8/D3 /D6/D3/CX/CS /BV/CP/DA/CT/D2/CS/CX/D7/CW /CQ/CP/D0/CP/D2/CR/CT/B8 /D3/CQ/D8/CP/CX/D2/CX/D2/CV /CP /D0/CX/D1/CX/D8 /D3/D2 µ /BE/BT< /BE× /BD/BC− /BL/CC/D1/BB/D1 /BE/DA/CX/CP /D8/CW/CT /C5/CP/DC/DB /CT/D0/D0/B9/C8/D6/D3 /CR/CP /CT/D5/D9/CP/D8/CX/D3/D2/D7/B8 /DB/CW/CT/D6/CT µ− /BD/CX/D7 /D8/CW/CT /CR/CW/CP /D6/CP/CR/B9/D8/CT/D6/CX/D7/D8/CX/CR /D0/CT/D2/CV/D8/CW /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D1/CP/D7/D7 /CP/D2/CS /BT /CX/D7 /D8/CW/CT /CP/D1/CQ/CX/CT/D2/D8 /DA/CT/CR/D8/D3 /D6 /D4 /D3/D8/CT/D2/D8/CX/CP/D0/CX/D2 /D8/CW/CT /C4/D3 /D6/CT/D2/D8/DE /CV/CP/D9/CV/CT/BA /BT/D7/D7/D9/D1/CX/D2/CV /BT≈ /BD× /BD/BC /BD/BE/CC/D1 /CS/D9/CT /D8/D3 /CR/D0/D9/D7/D8/CT/D6 /AC/CT/D0/CS/D7 /CW/CT /D3/CQ/D8/CP/CX/D2/D7 µ− /BD> /BE× /BD/BC /BD/BC/D1/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 µ< /BD× /BD/BC− /BD/BJ/CT/CE/BA /BT /D1/D3 /D6/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /D0/CX/D1/CX/D8/B8/D9/D7/CX/D2/CV /BT≈ /B4/BDµ /BZ/B5× /B4/BI/BC/BC /D4/CR /B5 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS/B8 /CX/D7µ− /BD> /BD× /BD/BC /BL/D1/D3 /D6 µ< /BE× /BD/BC− /BD/BI/CT/CE/BA/BH/CA/CH/CD/CC/C7 /CE /BL/BJ /D9/D7/CT/D7 /CP /D1/CP/CV/D2/CT/D8/D3/CW/DD/CS/D6/D3 /CS/DD/D2/CP/D1/CX/CR/D7 /CP /D6/CV/D9/D1/CT/D2/D8 /CR/D3/D2/CR/CT/D6/D2/CX/D2/CV /D7/D9/D6/DA/CX/DA/CP/D0 /D3/CU /D8/CW/CT /CB/D9/D2/B3/D7/AC/CT/D0/CS /D8/D3 /D8/CW/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /BX/CP /D6/D8/CW/B3/D7 /D3 /D6/CQ/CX/D8/BA /CK/CC /D3 /D6/CT/CR/D3/D2/CR/CX/D0/CT 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BT/BU/CA/BX/CD /BL/BE /BX /BW/C4/C8/C0 /CB/D4/CX/D2 /BD/B8 /D2/D3/D8 /BC/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /C0 /C7/C8 /BT/C4 /CB/D4/CX/D2 /BD/B8 /D2/D3/D8 /BC/BU/BX/C0/CA/BX/C6/BW /BK/BE /BW /BV/BX/C4/C4 /CB/D4/CX/D2 /BD/B8 /D2/D3/D8 /BC/BU/BX/CA/BZ/BX/CA /BK/BC /BW /C8/C4/CD/CC /CB/D4/CX/D2 /BD/B8 /D2/D3/D8 /BC/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BC /BV /CC /BT/CB/CB /CB/D4/CX/D2 /BD/B8 /D2/D3/D8 /BC /CV/D0/D9/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CV/D0/D9/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CV/D0/D9/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CV/D0/D9/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CH/C6/BW/CD/CA/BT/C1/C6 /BL/BH /C8/C4 /BU/BF/BG/BH /BH/BE/BG /BY/BA/C2/BA /CH/D2/CS/D9/D6/CP/CX/D2 /B4/C5/BT/BW/CD/B5/BT/BU/CA/BX/CD /BL/BE/BX /C8/C4 /BU/BE/BJ/BG 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/D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ× /BD/BC− /BF/BE /BD/BV/C0/C7/CD/BW/C0/CD/CA/CH /BC/BG /CF /CT/CP/CZ /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D0/CT/D2/D7/CX/D2/CV < /BJ. /BI× /BD/BC− /BE/BC /BE/BY/C1/C6/C6 /BC/BE /BU/CX/D2/CP /D6/DD /C8/D9/D0/D7/CP /D6/D7/BF/BW /BT/C5/C7/CD/CA /BL/BD /BU/CX/D2/CP /D6/DD /D4/D9/D0/D7/CP /D6 /C8/CB/CA /BD/BL/BD/BF/B7/BD/BI < /BE× /BD/BC− /BE/BL/CW− /BD/BC /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BG /CA/CX/CR/CW /CR/D0/D9/D7/D8/CT/D6/D7 < /BJ× /BD/BC− /BE/BK/C0/BT/CA/BX /BJ/BF /BZ/CP/D0/CP/DC/DD < /BK× /BD/BC /BG/C0/BT/CA/BX /BJ/BF /BEγ /CS/CT/CR/CP /DD/BD/BV/C0/C7/CD/BW/C0/CD/CA/CH /BC/BG /D7/CT/D8/D7 /D0/CX/D1/CX/D8/D7 /CQ/CP/D7/CT/CS /D3/D2 /D2/D3/D2/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /CP /CS/CX/D7/D8/D3 /D6/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS/DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /DA/CP /D6/CX/CP/D2/CR/CT /D3/CU /D8/CW/CT /D4 /D3 /DB /CT/D6 /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BE/BY/C1/C6/C6 /BC/BE /CP/D2/CP/D0/DD/DE/CT /D8/CW/CT /D3 /D6/CQ/CX/D8/CP/D0 /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7 /D3/CU /C8/CB/CA /BU/BD/BL/BD/BF/B7/BD/BI /CP/D2/CS /C8/CB/CA /BU/BD/BH/BF/BG/B7/BD/BE /DB/CX/D8/CW /CP/D4 /D3/D7/D7/CX/CQ/D0/CT /CV/D6/CP/DA/CX/D8/D3/D2 /D1/CP/D7/D7 /CP/D7 /CP /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA /CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CU/D6/CT/D5/D9/CT/D2/D8/CX/D7/D8 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D7 /CP/D8 /BL/BC/B1/BV/C4/BA/BF/BW /BT/C5/C7/CD/CA /BL/BD /CX/D7 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D3 /D6/CQ/CX/D8/CP/D0 /D4 /CT/D6/CX/D3 /CS /CR/CW/CP/D2/CV/CT /CX/D2 /CQ/CX/D2/CP /D6/DD /D4/D9/D0/D7/CP /D6 /C8/CB/CA /BD/BL/BD/BF/B7/BD/BI/B8/CP/D2/CS /CR/D3/D2/AC/D6/D1/D7 /D8/CW/CT /CV/CT/D2/CT/D6/CP/D0 /D6/CT/D0/CP/D8/CX/DA/CX/D8 /DD/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /D8/D3 /BC . /BK/B1/BA /CK/CC/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CX/D1/D4 /D3 /D6/D8/CP/D2/CR/CT /D3/CU/D8/CW/CT /CJ/D6/CP/D8/CT /D3/CU /D3 /D6/CQ/CX/D8/CP/D0 /D4 /CT/D6/CX/D3 /CS /CS/CT/CR/CP /DD/CL /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CW/CP/D7 /D0/D3/D2/CV /CQ /CT/CT/D2 /D6/CT/CR/D3/CV/D2/CX/DE/CT/CS /CP/D7 /CP /CS/CX/D6/CT/CR/D8/CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2 /D8/CW/CP/D8 /D8/CW/CT /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D4 /D6/D3/D4/CP/CV/CP/D8/CT/D7 /DB/CX/D8/CW /DA/CT/D0/D3 /CR/CX/D8 /DD /CR /B4/DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT/CX/D1/D1/CT/CS/CX/CP/D8/CT /CR/CP/D9/D7/CT /D3/CU /D8/CW/CT /CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /CP /CS/CP/D1/D4/CX/D2/CV /CU/D3 /D6/CR/CT /CX/D2 /D8/CW/CT /CQ/CX/D2/CP /D6/DD /D4/D9/D0/D7/CP /D6 /D7/DD/D7/D8/CT/D1/B5/CP/D2/CS /D8/CW/CT/D6/CT/CQ /DD /CP/D7 /CP /D8/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D6/CP/CS/CX/CP/D8/CX/D3/D2 /CP/D2/CS /D3/CU /CX/D8/D7 /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CP /D6/D2/CP/D8/D9/D6/CT/BAꜼ /CC /BT /CH/C4/C7/CA /BL/BF /CP/CS/CS/D7 /D8/CW/CP/D8 /D3 /D6/CQ/CX/D8/CP/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D8/D9/CS/CX/CT/D7 /D2/D3 /DB /CP/CV/D6/CT/CT /DB/CX/D8/CW /CV/CT/D2/CT/D6/CP/D0 /D6/CT/D0/CP/D8/CX/DA/CX/D8 /DD/D8/D3 /BC. /BH/B1/B8 /CP/D2/CS /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D0/CT/DA/CT/D0 /D3/CU /D7/CR/CP/D0/CP /D6 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CR/D3/D2/D8/CT/DC/D8 /D3/CU /CP /CU/CP/D1/CX/D0/DD /D3/CU/D8/CT/D2/D7/D3 /D6 /CJ/D7/D4/CX/D2 /BE/CL/B9/CQ/CX/D7/CR/CP/D0/CP /D6 /D8/CW/CT/D3 /D6/CX/CT/D7/BA /BF/BK/BI /BF/BK/BI/BF/BK/BI /BF/BK/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CV/D6/CP/DA/CX/D8/D3/D2/B8 /CF /CV/D6/CP/DA/CX/D8/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CV/D6/CP/DA/CX/D8/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CV/D6/CP/DA/CX/D8/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CV/D6/CP/DA/CX/D8/D3/D2 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/C0/C7/CD/BW/C0/CD/CA/CH /BC/BG /BT/CB/C8 /BE/BD /BH/BH/BL /CB/BA/CA/BA /BV/CW/D3/D9/CS/CW/D9/D6/DD /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/B8 /C5/BX/C4/BU/B5/BY/C1/C6/C6 /BC/BE /C8/CA /BW/BI/BH /BC/BG/BG/BC/BE/BE /C4/BA/CB/BA /BY/CX/D2/D2/B8 /C8 /BA/C2/BA /CB/D9/D8/D8/D3/D2/CC /BT /CH/C4/C7/CA /BL/BF /C6/BT /CC /BF/BH/BH /BD/BF/BE /C2/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /CT/D8 /CP/D0/BA /B4/C8/CA/C1/C6/B8 /BT/CA/BV/BU/C7/B8 /BU/CD/CA/BX/B7/B5 /C2/BW /BT/C5/C7/CD/CA /BL/BD /BT/C8/C2 /BF/BI/BI /BH/BC/BD /CC/BA /BW/CP/D1/D3/D9/D6/B8 /C2/BA/C0/BA /CC /CP /DD/D0/D3 /D6 /B4/BU/CD/CA/BX/B8 /C5/BX/CD/BW/B8 /C8/CA/C1/C6/B5/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BG /C8/CA /BW/BL /BD/BD/BD/BL /BT/BA/CB/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6/B8 /C5/BA/C5/BA /C6/CX/CT/D8/D3 /B4/C4/BT/C6/C4/B8 /CB/CC/C7/C6/B5/C0/BT/CA/BX /BJ/BF /BV/C2/C8 /BH/BD /BG/BF/BD /C5/BA/BZ/BA /C0/CP /D6/CT /B4/CB/BT/CB/C3/B5/CE /BT/C6/BW /BT/C5 /BJ/BC /C6/C8 /BU/BE/BE /BF/BL/BJ /C0/BA /DA/CP/D2 /BW/CP/D1/B8 /C5/BA /CE /CT/D0/D8/D1/CP/D2 /B4/CD/CC/CA/BX/B5 /CF /C2 /BP /BD THE MASS AND WIDTH OF THE WBOSON Revised March 2008 by C. Caso (University of Genova), M. W. Gr¨unewald (University College Dublin and University Ghent), and A. Gurtu (Tata Institute). TheWmass and width deﬁnition used here corresponds to a Breit-Wigner with mass-dependent width. Until 1995, the production and study of the Wboson was the exclusive domain of the ppcolliders at CERN and Fermilab. Wproduction at hadron colliders is tagged by a high pTlepton from Wdecay. Owing to unknown parton–parton eﬀective energy and missing energy in the longitudinal direction, the experiments reconstruct only the transverse mass of the W, and derive the Wmass from comparing the transverse mass distribution with Monte Carlo predictions as a function of MW. These analyses use the electron and muon decay modes. Beginning in 1996, the energy of the LEP accelerator in- creased to above 161 GeV, the threshold for W–pair production. A precise knowledge of the e+e−center-of-mass energy enables one to reconstruct the Wmass, even if one of them decays leptonically. At LEP two methods have been used to obtaintheWmass. In the ﬁrst method the measured W–pair pro- duction cross sections, σ(e +e−→W+W−), have been used to determine the Wmass using the predicted dependence of this cross section on MW. At 161 GeV, which is just above the W–pair production threshold, this dependence is a much more sensitive function of the Wmass than at the higher energies (172 to 209 GeV) at which LEP ran during 1996–2000. Inthe second method, which is used at the higher energies, theWmass has been determined by directly reconstructing the W and its invariant mass from its decay products. Each LEP experiment has combined their own mass values properly taking into account the common systematic errors. In order to compute the LEP average Wmass, each exper- iment has provided its measured Wmass for the q qq qand q q/lscript ν/lscript,/lscript=e, µ, τ channels at each center-of-mass energy, along with a detailed break-up of erro rs (statistical and uncorre- lated, partially correlated and fully correlated systematics [1]) .These have been properly combined to obtain a LEP Wmass ofM W=8 0.376±0.033 GeV, which includes Wmass deter- mination from W-pair producton cross section variation at threshold. Errors due to uncertainties in LEP energy (9 MeV),and possible eﬀect of color reconnection (CR) and Bose–Einsteincorrelations (BEC) between quarks from diﬀerent W’s (8 MeV) are included. The mass diﬀerence between q qq qandq q/lscript ν/lscriptﬁnal states (due to possible CR and BEC eﬀects) is −12±45 MeV.In a similar manner, the width results obtained at LEP have been combined, resulting in Γ W=2.196±0.083 GeV [1]. The two Tevatron experiments have also carried out the exercise of identifying common systematic errors and obtain anaverage Wmass of M W=8 0.430±0.040 GeV and a preliminary Wwidth of Γ W=2.049±0.058 GeV [2]. 00.250.50.751 80 80.2 80.4 80.6 80.8 81Entries 0 80.0 81.0 MW[GeV ]ALEPH 80.440 ±0.051 DELPHI 80.336 ±0.067 L3 80.270 ±0.055 OPAL 80.415 ±0.053 LEP2 preliminary 80.376 ±0.033 χ2/dof = 49 / 41 CDF 80.418 ±0.042 D∅ 80.483 ±0.084 Tevatron [Run-1/2 ] 80.430 ±0.040 χ2/dof = 0.6 / 2 Overall average 80.398 ±0.025 Figure 1: Measurements of the W-boson mass by the LEP and Tevatron experiments.Color version at end of book. 00.250.50.751 1.6 1.8 2 2.2 2.4Entries 0 1.5 2.0 2.5 ΓW[GeV ]ALEPH 2.14 ±0.11 DELPHI 2.39 ±0.17 L3 2.24 ±0.15 OPAL 2.00 ±0.14 LEP2 preliminary 2.196 ±0.083 χ2/dof = 37 / 33 CDF 2.035 ±0.064 D∅ preliminary 2.10 ±0.11 Tevatron [Run-1/2 ] 2.049 ±0.058 χ2/dof = 4.8 / 6 2.097 ±0.046 Figure 2: Measurements of the W-boson width by the LEP and Tevatron experiments. Color version at end of book. /BF/BK/BJ /BF/BK/BJ/BF/BK/BJ /BF/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/CF The LEP and Tevatron results on mass and width, which are based on all published and preliminary results available,are compared in Fig. 1 and Fig. 2. Combining these re-sults, assuming no common systematics between the LEPand Tevatron measurements, yields an average Wmass of M W=8 0.398±0.025 GeV and a preliminary Wwidth of ΓW=2.097±0.046 GeV. The Standard Model prediction from the electroweak ﬁt, using Z–pole data plus mtopmeasurement, gives a W–boson mass of MW=8 0.360±0.020 GeV and a W–boson width of ΓW=2.091±0.002 GeV [3]. OUR FIT in the listing below is obtained by combining only published LEP and Tevatron results using the same procedure as above. References 1. The LEP Collaborations: ALEPH, DELPHI, L3, OPAL, the LEP Electroweak Working Group, CERN-PH-EP/2006- 042, hep-ex/0612034 (14 December 2006). 2. The Tevatron Electroweak Working Group, for the CDF and DØ Collaborations: Combination of CDF and DØ Results on the W Boson Mass and Width , March 2008 (unpublished). 3. 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/CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BG± /BD. /BG± /BC. /BK /BD/BC. /BG± /BD. /BG± /BC. /BK/BD/BC. /BG± /BD. /BG± /BC. /BK /BD/BC. /BG± /BD. /BG± /BC. /BK/BT/C4/BU/BT/C2/BT/CA /BK/BL /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BH/BG/BI/B8/BI/BF/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD. /BF± /BD. /BF± /BC. /BL /BT/C6/CB/BT/CA/C1 /BK/BJ /CD/BT/BE /BX /D4 /D4/CR/D1 /BP /BH/BG/BI/B8/BI/BF/BC /BZ/CT/CE /D1/CF /B7− /D1/CF− /D1/CF /B7− /D1/CF− /D1/CF /B7− /D1/CF− /D1/CF /B7− /D1/CF−/CC /CT/D7/D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BL± /BC. /BH/BK − /BC. /BD/BL± /BC. /BH/BK − /BC. /BD/BL± /BC. /BH/BK − /BC. /BD/BL± /BC. /BH/BK/BD/BJ/BE/BE /BT/BU/BX /BL/BC /BZ /BV/BW/BY /BX /D4 /D4/CR/D1 /BP/BD. /BK/CC /CT/CE /BF/BK/BK /BF/BK/BK/BF/BK/BK /BF/BK/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/CF /CF /CF/C1/BW/CC/C0 /CF /CF/C1/BW/CC/C0/CF /CF/C1/BW/CC/C0 /CF /CF/C1/BW/CC/C0/CC /D3 /D3/CQ/D8/CP/CX/D2 /C7/CD/CA /BY/C1/CC/B8 /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /DB/CX/D8/CW/CX/D2 /C4/BX/C8 /CT/DC/B9/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D2/CS /DB/CX/D8/CW/CX/D2 /CC /CT/DA/CP/D8/D6/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D7 /D4 /D6/D3/D4 /CT/D6/D0/DD /D8/CP/CZ /CT/D2 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/CP/D7 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /C4/BX/C8 /D2/D3/D8/CT/B8 /BV/BX/CA/C6/B9/C8/C0/B9/BX/C8/BB/BE/BC/BC/BI/B9/BC/BG/BE/B8 /CP/D2/CS /CX/D2 /D8/CW/CT /BV/BW/BY /D4/CP/D4 /CT/D6/B8/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BU /BA /CC/CW/CT /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /BE. /BD/BL/BI± /BC. /BC/BK/BF /BZ/CT/CE/CU/D6/D3/D1 /C4/BX/C8 /CP/D2/CS /BE . /BC/BH/BI± /BC. /BC/BI/BE /BZ/CT/CE /CU/D6/D3/D1 /CC /CT/DA/CP/D8/D6/D3/D2/BA/CC/CW/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CF /DB/CX/CS/D8/CW /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /D4 /D4 /CR/D3/D0/D0/CX/CS/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/CV/D6/CT/CT/D7 /DB/CX/D8/CW/D8/CW/CT /CS/CX/D6/CT/CR/D8/D0/DD /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /DA/CP/D0/D9/CT/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BG/BD± /BC. /BC/BG/BD /C7/CD/CA /BY/C1/CC /BE. /BD/BG/BD± /BC. /BC/BG/BD /C7/CD/CA /BY/C1/CC/BE. /BD/BG/BD± /BC. /BC/BG/BD /C7/CD/CA /BY/C1/CC /BE. /BD/BG/BD± /BC. /BC/BG/BD /C7/CD/CA /BY/C1/CC /BE. /BC/BF/BE± /BC. /BC/BG/BH± /BC. /BC/BH/BJ /BI/BC/BH/BH /BE/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BU /BV/BW/BY /BX /D4 /D4/CR/D1 /BP/BD /BA /BL /BI /CC /CT/CE /BE. /BG/BC/BG± /BC. /BD/BG/BC± /BC. /BD/BC/BD /BD/BC/BA/BF/CZ /BE/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BK /BT /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BD. /BL/BL/BI± /BC. /BC/BL/BI± /BC. /BD/BC/BE /BD/BC/BJ/BE/BL /BE/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BD/BJ/BC/DF /BE/BC/BL /BZ/CT/CE/BE. /BD/BK± /BC. /BD/BD± /BC. /BC/BL /BL/BJ/BL/BH /BE/BF/BT /BV/C0/BT/CA/BW /BC/BI /C4/BF /BX /CT/CT/CR/D1 /BP /BD/BJ/BE/DF /BE/BC/BL /BZ/CT/CE/BE. /BD/BG± /BC. /BC/BL± /BC. /BC/BI /BK/BJ/BD/BJ /BE/BG/CB/BV/C0/BT/BX/C4 /BC/BI /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BE. /BE/BF /B7/BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BC /BE/BL/BG /BE/BH/BT/BU/BT/CI/C7 /CE /BC/BE /BX /BW/BC /BW/CX/D6/CT/CR/D8 /D1/CT/CP/D7/BA/BE. /BC/BH± /BC. /BD/BC± /BC. /BC/BK /BI/BI/BE /BE/BI/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C5 /BV/BW/BY /BW/CX/D6/CT/CR/D8 /D1/CT/CP/D7/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD/BH/BE± /BC. /BC/BI/BI /BJ/BL/BD/BJ/BI /BE/BJ/BT/BU/BU/C7/CC/CC /BC/BC /BU /BW/BC /BX/DC/D8/D6/CP/CR/D8/CT/CS /DA/CP/D0/D9/CT/BE. /BC/BI/BG± /BC. /BC/BI/BC± /BC. /BC/BH/BL /BE/BK/BT/BU/BX /BL/BH /CF /BV/BW/BY /BX/DC/D8/D6/CP/CR/D8/CT/CS /DA/CP/D0/D9/CT/BE. /BD/BC /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BL /BF/BH/BH/BL /BE/BL/BT/C4/C1/CC/CC/C1 /BL/BE /CD/BT/BE /BX/DC/D8/D6/CP/CR/D8/CT/CS /DA/CP/D0/D9/CT/BE. /BD/BK /B7/BC. /BE/BI − /BC. /BE/BG± /BC. /BC/BG /BF/BC/BT/C4/BU/BT/C2/BT/CA /BL/BD /CD/BT/BD /BX/DC/D8/D6/CP/CR/D8/CT/CS /DA/CP/D0/D9/CT/BE/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BU /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /AC/D8/D8/CX/D2/CV /D8/CW/CT /CW/CX/CV/CW/B9/CT/D2/CS /D8/CP/CX/D0 /B4/BL/BC/DF /BE/BC/BC /BZ/CT/CE/B5 /D3/CU /D8/CW/CT /D8/D6/CP/D2/D7/B9/DA/CT/D6/D7/CT /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CF→ /CTν/CT /CP/D2/CS /CF→µνµ /CS/CT/CR/CP /DD/D7/BA /BE/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BK /BT /D9/D7/CT /CS/CX/D6/CT/CR/D8 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /CF /B7/CF−→ /D5 /D5/lscriptν /CP/D2/CS/CF /B7/CF−→ /D5 /D5/D5 /D5 /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 ± /BC. /BC/BI/BH /BZ/CT/CE /CS/D9/CT /D8/D3 /AC/D2/CP/D0/D7/D8/CP/D8/CT /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA /BE/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /D9/D7/CT /CS/CX/D6/CT/CR/D8 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /CF /B7/CF−→ /D5 /D5/lscriptν/lscript /CP/D2/CS/CF /B7/CF−→ /D5 /D5/D5 /D5 /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 ± /BC. /BC/BC/BF /BZ/CT/CE /CS/D9/CT /D8/D3 /D8/CW/CT/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /C4/BX/C8 /CQ /CT/CP/D1 /CT/D2/CT/D6/CV/DD /BA/BE/BF/BT /BV/C0/BT/CA/BW/BC/BI /D9/D7/CT /CS/CX/D6/CT/CR/D8 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /CF /B7/CF−→ /D5 /D5/lscriptν/lscript /CP/D2/CS/CF /B7/CF−→ /D5 /D5/D5 /D5 /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BV/BA/C5/BA /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8 /D5/D9/D3/D8/CT/CS/CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CX/D7 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /DB/CX/CS/D8/CW /DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /CS/CX/D6/CT/CR/D8 /CF /D1/CP/D7/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CP/D8 /BD/BJ/BE /CP/D2/CS /BD/BK/BF /BZ/CT/CE /B4/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL/B5/BA/BE/BG/CB/BV/C0/BT/BX/C4 /BC/BI /D9/D7/CT /CS/CX/D6/CT/CR/D8 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /CF /B7/CF −→ /D5 /D5/lscriptν/lscript /CP/D2/CS/CF /B7/CF−→ /D5 /D5/D5 /D5 /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 ± /BC. /BC/BH /BZ/CT/CE /CS/D9/CT /D8/D3 /D4 /D3/D7/D7/CX/B9/CQ/D0/CT /CT/AB/CT/CR/D8/D7 /D3/CU /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D5 /D5/D5 /D5 /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CS ± /BC. /BC/BD /BZ/CT/CE /CS/D9/CT /D8/D3 /D8/CW/CT/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /C4/BX/C8 /CQ /CT/CP/D1 /CT/D2/CT/D6/CV/DD /BA/BE/BH/BT/BU/BT/CI/C7 /CE/BC /BE /BX /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /AC/D8/D8/CX/D2/CV /D8/CW/CT /CW/CX/CV/CW/B9/CT/D2/CS /D8/CP/CX/D0 /B4/BL/BC/DF /BE/BC/BC /BZ/CT/CE/B5 /D3/CU /D8/CW/CT /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT/B9/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CF→ /CTν/CT /CS/CT/CR/CP /DD/D7/BA/BE/BI/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C5 /AC/D8 /D8/CW/CT /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/CP/D7/D7 /B4/BD/BC/BC/DF /BE/BC/BC /BZ/CT/CE/B5 /CF→ /CTν/CT /CP/D2/CS /CF→ µνµ /CT/DA/CT/D2/D8/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /A0/B4 /CF /B5/BP /BE. /BC/BG± /BC. /BD/BD/B4/D7/D8/CP/D8/B5 ± /BC. /BC/BL/B4/D7/DD/D7/D8/B5 /BZ/CT/CE/BA /CC/CW/CX/D7 /CX/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW/D8/CW/CT /CT/CP /D6/D0/CX/CT/D6 /BV/BW/BY /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /B4/BT/BU/BX /BL/BH /BV /B5 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D5/D9/D3/D8/CT/CS /D6/CT/D7/D9/D0/D8/BA/BE/BJ/BT/BU/BU/C7/CC/CC /BC/BC /BU /D1/CT/CP/D7/D9/D6/CT /CA /BP/BD /BC. /BG/BF± /BC. /BE/BJ /CU/D3 /D6/D8 /CW /CT /CF→ /CTν/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/BA /CC/CW/CT/DD /D9/D7/CT/D8/CW/CT /CB/C5 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7 /CU/D3 /D6σ /B4 /CF /B5/BBσ /B4 /CI /B5/CP /D2 /CS /A0 /B4 /CF→ /CTν/CT /B5 /CP/D2/CS /D8/CW/CT /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT/CU/D3 /D6/BU /B4 /CI→ /CT/CT /B5/BA /CC/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /B4/BE . /BD/BI/BL± /BC. /BC/BJ/BC/BZ/CT/CE/B5 /DB/CX/D8/CW /D8/CW/CP/D8 /D3/CU /BT/BU/BU/C7/CC/CC /BL/BL /C0 /BA/BE/BK/BT/BU/BX /BL/BH /CF /D1/CT/CP/D7/D9/D6/CT/CS /CA /BP/BD /BC. /BL/BC± /BC. /BF/BE± /BC. /BE/BL/BA /CC/CW/CT/DD /D9/D7/CT /D1/CF /BP/BK/BC. /BE/BF± /BC. /BD/BK /BZ/CT/CE/B8 σ /B4 /CF /B5/BBσ /B4 /CI /B5 /BP/BF. /BF/BH± /BC. /BC/BF/B8 /A0/B4 /CF→ /CTν /B5 /BP /BE/BE/BH . /BL± /BC. /BL /C5/CT/CE/B8 /A0/B4 /CI→ /CT /B7/CT−/B5/BP/BK/BF. /BL/BK± /BC. /BD/BK /C5/CT/CE/B8 /CP/D2/CS /A0/B4 /CI /B5/BP /BE. /BG/BL/BI/BL± /BC. /BC/BC/BF/BK /BZ/CT/CE/BA/BE/BL/BT/C4/C1/CC/CC/C1 /BL/BE /D1/CT/CP/D7/D9/D6/CT/CS /CA /BP/BD /BC. /BG /B7/BC. /BJ − /BC. /BI± /BC. /BF/BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU σ /B4 /CI /B5 /CP/D2/CS σ /B4 /CF /B5 /CR/D3/D1/CT /CU/D6/D3/D1/C7 /B4α /BE/D7 /B5 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /D1/CF /BP/BK /BC. /BD/BG± /BC. /BE/BJ /BZ/CT/CE/B8 /CP/D2/CS /D1/CI /BP/BL /BD. /BD/BJ/BH± /BC. /BC/BE/BD /BZ/CT/CE/CP/D0/D3/D2/CV /DB/CX/D8/CW /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /DA/CP/D0/D9/CT /D3/CU /D7/CX/D2 /BEθ/CF /BP /BC. /BE/BE/BJ/BG/BA /CC/CW/CT/DD /D9/D7/CTσ /B4 /CF /B5/slashbig σ /B4 /CI /B5 /BP/BF. /BE/BI± /BC. /BC/BJ± /BC. /BC/BH /CP/D2/CS /A0/B4 /CI /B5/BP/BE. /BG/BK/BJ± /BC. /BC/BD/BC /BZ/CT/CE/BA/BF/BC/BT/C4/BU/BT/C2/BT/CA /BL/BD /D1/CT/CP/D7/D9/D6/CT/CS /CA /BP/BL. /BH /B7/BD. /BD − /BD. /BC /B4/D7/D8/CP/D8/BA /B7 /D7/DD/D7/D8/BA/B5/BA σ /B4 /CF /B5/slashbig σ /B4 /CI /B5 /CX/D7 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CX/D2 /C9/BV/BW/CP/D8 /D8/CW/CT /D4/CP /D6/D8/D3/D2 /D0/CT/DA/CT/D0 /D9/D7/CX/D2/CV /D1/CF /BP/BK /BC. /BD/BK± /BC. /BE/BK /BZ/CT/CE /CP/D2/CS /D1/CI /BP/BL /BD. /BD/BJ/BE± /BC. /BC/BF/BD /BZ/CT/CE/CP/D0/D3/D2/CV /DB/CX/D8/CW /D7/CX/D2 /BEθ/CF /BP/BC. /BE/BF/BE/BE± /BC. /BC/BC/BD/BG/BA /CC/CW/CT/DD /D9/D7/CT σ /B4 /CF /B5/slashbig σ /B4 /CI /B5/BP /BF. /BE/BF± /BC. /BC/BH /CP/D2/CS /A0/B4 /CI /B5/BP/BE. /BG/BL/BK± /BC. /BC/BE/BC /BZ/CT/CE/BA /CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV /CQ /D3/D8/CW /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CP/D2/CS/D1/D9/D3/D2 /CR/CW/CP/D2/D2/CT/D0/D7/BA /CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CF /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CF−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD/lscript /B7ν /CJ /CP /CL /B4/BD/BC. /BK/BC± /BC. /BC/BL /B5 /B1/A0/BE /CT /B7ν /B4/BD/BC. /BJ/BH± /BC. /BD/BF /B5 /B1/A0/BFµ /B7ν /B4/BD/BC. /BH/BJ± /BC. /BD/BH /B5 /B1/A0/BGτ /B7ν /B4/BD/BD. /BE/BH± /BC. /BE/BC /B5 /B1/A0/BH /CW/CP/CS/D6/D3/D2/D7 /B4/BI/BJ. /BI/BC± /BC. /BE/BJ /B5 /B1/A0/BIπ /B7γ < /BK × /BD/BC− /BH/BL/BH/B1/A0/BJ /BW /B7/D7γ < /BD. /BF × /BD/BC− /BF/BL/BH/B1/A0/BK /CR /CG /B4/BF/BF. /BG± /BE. /BI /B5/B1/A0/BL /CR /D7 /B4/BF/BD /B7/BD /BF − /BD/BD /B5/B1/A0/BD/BC /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CJ /CQ /CL /B4 /BD. /BG± /BE. /BK /B5/B1/CJ /CP /CL/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CT/CP/CR/CW /D8 /DD/D4 /CT /D3/CU /D0/CT/D4/D8/D3/D2 /B4 /CT /B8µ /B8/CP /D2 /CSτ /B5/B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D1/BA/CJ /CQ /CL/CC /CW /CX /D7 /D6 /CT /D4 /D6/CT/D7/CT/D2/D8/D7 /D8/CW/CT /DB/CX/CS/D8/CW /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU /D8 /CW /CT /CF /CQ /D3/D7/D3/D2 /CX/D2/D8/D3 /CP /CR/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW /D1/D3/D1/CT/D2/D8/D9/D1 /CQ /CT/D0/D3 /DB /CS/CT/D8/CT/CR/D8/CP/CQ/CX/D0/CX/D8 /DD /B8/D4< /BE/BC/BC /C5/CT/CE/BA /CF /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CF /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CF /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CF /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/A0/BD/BC /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/A0/BD/BC /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/A0/BD/BC /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/A0/BD/BC/CC/CW/CX/D7 /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /D8/CW/CT /DB/CX/CS/D8/CW /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /CF /CQ /D3/D7/D3/D2 /CX/D2/D8/D3 /CP /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW/D1/D3/D1/CT/D2/D8/D9/D1 /CQ /CT/D0/D3 /DB /CS/CT/D8/CT/CR/D8/CP/CQ/CX/D0/CX/D8 /DD /B8/D4< /BE/BC/BC /C5/CT/CE/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC /B7/BH /BE − /BG/BK± /BF/BF /BF/BC /B7/BH /BE − /BG/BK± /BF/BF/BF/BC /B7/BH /BE − /BG/BK± /BF/BF /BF/BC /B7/BH /BE − /BG/BK± /BF/BF /BF/BD/BU/BT/CA/BT /CC/BX /BL/BL /C1 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/B7/BD/BJ/BE/B7/BD/BK/BF /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE/BU/BT/CA/BT /CC/BX /BL/BL /C4 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/B7/BD/BJ/BE/B7/BD/BK/BF /BZ/CT/CE/BF/BD/BU/BT/CA/BT /CC/BX /BL/BL /C1 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /D9/D7/CX/D2/CV /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 σ/CF/CF /D9/D4 /D3/D2 /CP /CR/CW/CP/D2/CV/CT /CX/D2 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA /CC/CW/CT /AC/D8 /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D8/D3 /D8/CW/CT /CF/CF /D1/CT/CP/D7/D9/D6/CT/CS/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D8 /BD/BI/BD/B8 /BD/BJ/BE/B8 /CP/D2/CS /BD/BK/BF /BZ/CT/CE/BA /CC/CW/CX/D7 /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /CX/D7 < /BD/BF/BL /C5/CT/CE /CP/D8 /BL/BH/B1/BV/C4/BA/BF/BE/BU/BT/CA/BT /CC/BX /BL/BL /C4 /D9/D7/CT /CF /B9/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT/AB/CT/CR/D8/CX/DA/CT/D0/DD /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CF /CS/CT/CR/CP /DD/D7/B8 /D8/CP/CV/CV/CX/D2/CV/DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT 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/BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CF /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BE/BH± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD/BD. /BE/BH± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BD/BD. /BE/BH± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD/BD. /BE/BH± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD/BD. /BD/BG± /BC. /BF/BD± /BC. /BD/BJ /BE/BD/BJ/BJ /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BJ /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BD/BD. /BG/BI± /BC. /BF/BL± /BC. /BD/BL /BE/BC/BF/BG /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BZ /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BD/BD. /BK/BL± /BC. /BG/BC± /BC. /BE/BC /BD/BF/BJ/BH /BT /BV/C0/BT/CA/BW /BC/BG /C2 /C4/BF /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BD/BD. /BE/BH± /BC. /BF/BE± /BC. /BE/BC /BE/BC/BJ/BC /CB/BV/C0/BT/BX/C4 /BC/BG /BT /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/C7/CD/CA /BY/C1/CC /DA/CP/D0/D9/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP /AC/D8 /D8/D3 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CS/CP/D8/CP /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2/D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BJ. /BI/BC± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC /BI/BJ. /BI/BC± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC/BI/BJ. /BI/BC± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC /BI/BJ. /BI/BC± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC /BI/BJ. /BG/BD± /BC. /BF/BJ± /BC. /BE/BF /BD/BI/BG/BF/BK /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BJ /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BI/BJ. /BG/BH± /BC. /BG/BD± /BC. /BE/BG /BD/BF/BI/BC/BC /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BZ /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BI/BJ. /BH/BC± /BC. /BG/BE± /BC. /BF/BC /BD/BD/BE/BG/BI /BT /BV/C0/BT/CA/BW /BC/BG /C2 /C4/BF /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE/BI/BJ. /BD/BF± /BC. /BF/BJ± /BC. /BD/BH /BD/BI/BD/BD/BI /CB/BV/C0/BT/BX/C4 /BC/BG /BT /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/A0/parenleftbig µ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig µ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig µ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig µ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BK/BF± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BL/BK/BF± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BL/BK/BF± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BL/BK/BF± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BK/BL± /BC. /BD/BC /BD/BF/CZ /BF/BI/BT/BU/BT /BV/C0/C1 /BL/BH /BW /BW/BC /BX /D4 /D4/CR/D1 /BP /BD/BA/BK /CC /CT/CE/BD. /BC/BE± /BC. /BC/BK /BD/BE/BD/BI /BF/BJ/BT/BU/BX /BL/BE /C1 /BV/BW/BY /BX /D4 /D4/CR/D1 /BP/BD. /BK/CC /CT/CE/BD. /BC/BC± /BC. /BD/BG± /BC. /BC/BK /BI/BJ /BT/C4/BU/BT/C2/BT/CA /BK/BL /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BH/BG/BI/B8/BI/BF/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BG /B7/BC. /BI − /BC. /BG /BD/BG /BT/CA/C6/C1/CB/C7/C6 /BK/BG /BW /CD/BT/BD /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BU/BT/C2/BT/CA /BK/BL/BF/BI/BT/BU/BT /BV/C0/C1 /BL/BH /BW /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS σ/CF /BU/B4 /CF→µν /B5/BP /BE. /BC/BL± /BC. /BE/BF±/BC. /BD/BD /D2/CQ /CP/D2/CS σ/CF /BU/B4 /CF→ /CTν /B5/BP /BE. /BF/BI± /BC. /BC/BJ± /BC. /BD/BF /D2/CQ /CX/D2 /DB/CW/CX/CR/CW /D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/CR/D3/D1/CQ/CX/D2/CT/CS /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /D6/CT/AD/CT/CR/D8/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2/D8/CW/CT /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA/BF/BJ/BT/BU/BX /BL/BE /C1 /D3/CQ/D8/CP/CX/D2 σ/CF /BU/B4 /CF→µν /B5/BP /BE. /BE/BD± /BC. /BC/BJ± /BC. /BE/BD /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT /DB/CX/D8/CW /BT/BU/BX /BL/BD /BVσ/CF/BU/B4/B4 /CF→ /CTν /B5/B5 /D8/D3 /CV/CX/DA/CT /CP /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /DB /CT /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig τ /B7ν/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC /BD. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC/BD. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC /BD. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC/BC. /BL/BI/BD± /BC. /BC/BI/BD /BL/BK/BC /BF/BK/BT/BU/BU/C7/CC/CC /BC/BC /BW /BW/BC /BX /D4 /D4/CR/D1 /BP/BD. /BK/CC /CT/CE/BC. /BL/BG± /BC. /BD/BG /BD/BJ/BL /BF/BL/BT/BU/BX /BL/BE /BX /BV/BW/BY /BX /D4 /D4/CR/D1 /BP/BD. /BK/CC /CT/CE/BD. /BC/BG± /BC. /BC/BK± /BC. /BC/BK /BJ/BH/BG /BG/BC/BT/C4/C1/CC/CC/C1 /BL/BE /BY /CD/BT/BE /BX /D4 /D4/CR/D1 /BP /BI/BF/BC /BZ/CT/CE/BD. /BC/BE± /BC. /BE/BC± /BC. /BD/BE /BF/BE /BT/C4/BU/BT/C2/BT/CA /BK/BL /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BH/BG/BI/B8/BI/BF/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BL/BH± /BC. /BD/BD/BE± /BC. /BC/BK/BF /BD/BL/BK /BT/C4/C1/CC/CC/C1 /BL/BD /BV /CD/BT/BE /CA/CT/D4/D0/BA /CQ /DD /BT/C4/C1/CC/CC/C1 /BL/BE /BY/BD. /BC/BE± /BC. /BE/BC± /BC. /BD/BC /BF/BE /BT/C4/BU/BT/C2/BT/CA /BK/BJ /CD/BT/BD /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BU/BT/C2/BT/CA /BK/BL/BF/BK/BT/BU/BU/C7/CC/CC /BC/BC /BW /D1/CT/CP/D7/D9/D6/CT σ/CF× /BU/B4 /CF→τντ /B5/BP/BE . /BE/BE± /BC. /BC/BL± /BC. /BD/BC± /BC. /BD/BC /D2/CQ/BA /CD/D7/CX/D2/CV/D8/CW/CT /BT/BU/BU/C7/CC/CC /BC/BC /BU /D6/CT/D7/D9/D0/D8 σ/CF× /BU/B4 /CF→ /CTν/CT /B5/BP /BE . /BF/BD± /BC. /BC/BD± /BC. /BC/BH± /BC. /BD/BC /D2/CQ/B8 /D8/CW/CT/DD/D5/D9/D3/D8/CT /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /DB /CT /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BF/BL/BT/BU/BX /BL/BE /BX /D9/D7/CT /D8 /DB /D3/D4 /D6/D3 /CR/CT/CS/D9/D6/CT/D7 /CU/D3 /D6 /D7/CT/D0/CT/CR/D8/CX/D2/CV /CF→τντ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D1/CX/D7/D7/CX/D2/CV /BX/CC /D8/D6/CX/CV/CV/CT/D6/D0/CT/CP/CS/D7 /D8/D3 /BD/BF/BE ± /BD/BG± /BK /CT/DA/CT/D2/D8/D7 /CP/D2/CS /D8/CW/CT τ /D8/D6/CX/CV/CV/CT/D6 /D8/D3 /BG/BJ ± /BL± /BG /CT/DA/CT/D2/D8/D7/BA /C8/D6/D3/D4 /CT/D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CR/D3 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/BB/A0/BE /A0/parenleftbig π /B7γ/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ× /BD/BC− /BG < /BJ× /BD/BC− /BG< /BJ× /BD/BC− /BG < /BJ× /BD/BC− /BG/BL/BH /BT/BU/BX /BL/BK /C0 /BV/BW/BY /BX /D4 /D4/CR/D1 /BP/BD. /BK/CC /CT/CE < /BG. /BL× /BD/BC− /BF/BL/BH /BG/BD/BT/C4/C1/CC/CC/C1 /BL/BE /BW /CD/BT/BE /BX /D4 /D4/CR/D1 /BP /BI/BF/BC /BZ/CT/CE < /BH/BK× /BD/BC− /BF/BL/BH /BG/BE/BT/C4/BU/BT/C2/BT/CA /BL/BC /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BH/BG/BI/B8 /BI/BF/BC /BZ/CT/CE/BG/BD/BT/C4/C1/CC/CC/C1 /BL/BE /BW /D0/CX/D1/CX/D8 /CX/D7 /BF . /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1/BV/C4/BA/BG/BE/BT/C4/BU/BT/C2/BT/CA /BL/BC /D3/CQ/D8/CP/CX/D2 < /BC. /BC/BG/BK /CP/D8 /BL/BC/B1/BV/C4/BA/A0/parenleftbig/BW /B7/D7γ/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BW /B7/D7γ/parenrightbig/BB/A0/parenleftbig/CT /B7ν/parenrightbig/A0/BJ /BB/A0/BE 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/D6/CV/CT/CS/angbracketrightbig/BP/BD/BL. /BG/BL± /BC. /BF/BD± /BC. /BE/BJ /CP/D2/CS /BD/BL . /BJ/BK± /BC. /BG/BL± /BC. /BG/BF /CX/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT/D5/D9/D3/D8/CT/CS /CX/D7 /CP /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /DB/CX/D8/CW/D3/D9/D8 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D2/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/BH/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C6 /D9/D7/CT /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CF /B7/CF−→ /D5 /D5/lscript ν/lscript /D8/D3 /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /DA/CP/D0/D9/CT/BA/BH/BE/BT/BU/CA/BX/CD /BL/BK /BV /CR/D3/D1/CQ/CX/D2/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CQ /D3/D8/CW /D8/CW/CT /CU/D9/D0/D0/DD /CW/CP/CS/D6/D3/D2/CX/CR /CP/D7 /DB /CT/D0/D0 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CF/CF /AC/D2/CP/D0/D7/D8/CP/D8/CT/D7 /CP/CU/D8/CT/D6 /CS/CT/D1/D3/D2/D7/D8/D6/CP/D8/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /CF /CS/CT/CR/CP /DD /CR/CW/CP /D6/CV/CT/CS /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT/D8/D3/D4 /D3/D0/D3/CV/DD /DB/CX/D8/CW/CX/D2 /CT/D6/D6/D3 /D6/D7/BA /CC/CA/C1/C8/C4/BX /BZ/BT /CD/BZ/BX /BV/C7/CD/C8/C4/C1/C6/BZ/CB /B4/CC/BZ/BV/B3/CB/B5 /CC/CA/C1/C8/C4/BX /BZ/BT /CD/BZ/BX /BV/C7/CD/C8/C4/C1/C6/BZ/CB /B4/CC/BZ/BV/B3/CB/B5/CC/CA/C1/C8/C4/BX /BZ/BT /CD/BZ/BX /BV/C7/CD/C8/C4/C1/C6/BZ/CB /B4/CC/BZ/BV/B3/CB/B5 /CC/CA/C1/C8/C4/BX /BZ/BT /CD/BZ/BX /BV/C7/CD/C8/C4/C1/C6/BZ/CB /B4/CC/BZ/BV/B3/CB/B5 Revised March 2006 by C. Caso (University of Genova) and A. Gurtu (Tata Institute). Fourteen independent couplings, 7 each for ZWW and γWW , completely describe the VWW vertices within the most general framework of the electroweak Standard Model(SM) consistent with Lorentz invariance and U(1) gauge in-variance. Of each of the 7 TGC’s, 3 conserve CandPin- dividually, 3 violate CP, and one TGC violates CandP individually while conserving CP. Assumption of CandPcon- servation and electromagnetic gauge invariance reduces theindependent VWW couplings to ﬁve: one common set [1,2] is (κ γ,κZ,λγ,λZ,gZ 1), where κγ=κZ=gZ 1=1a n d λγ=λZ = 0 in the Standard Model at the tree level. The parameters κZandλZare related to the other three due to constraints of gauge invariance as follows: κZ=gZ 1−(κγ−1) tan2θW andλZ=λγ,w h e r e θWis the weak mixing angle. The W magnetic dipole moment, µW,a n dt h e Welectric quadrupole /BF/BL/BC /BF/BL/BC/BF/BL/BC /BF/BL/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CF moment, qW, are expressed as µW=e(1 +κγ+λγ)/2MWand qW=−e(κγ−λγ)/M2 W. Precision measurements of sui table observables at LEP1 has already led to an exploration of much of the TGC parameterspace. At LEP2 the VWW coupling arises in W-pair produc- tion via s-channel exchange or in single Wproduction via the radiation of a virtual photon oﬀ the incident e +ore−.A tt h e TEVATRON hard photon bremsstrahlung oﬀ a produced W orZsignals the presence of a triple gauge vertex. In order to extract the value of one TGC the others are generally kept ﬁxedto their SM values. References 1. K. Hagiwara et al., Nucl. Phys. B282 , 253 (1987). 2. G. Gounaris et al., CERN 96-01 p. 525. /CV /CI/BD /CV /CI/BD /CV /CI/BD /CV /CI/BD/C7/CD/CA /BY/C1/CC /CQ/CT /D0 /D3 /DB /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/B9/CR/D3/D9/D2/D8 /D4 /D6/D3/D4 /CT/D6/D0/DD /D8/CW/CT /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /B4/D7/CT/CT /C4/BX/C8/BX/CF/CF /BZ/BB/CC/BZ/BV/BB/BE/BC/BC/BH/B9/BC/BD /CP/D8/CW/D8/D8/D4/BM/BB/BB/D0/CT/D4 /CT/DB/DB/CV/BA/DB /CT/CQ/BA/CR/CT/D6/D2/BA/CR/CW/BB/C4/BX /C8/BX/CF/CF /BZ/BB/D0/CT/D4 /DB /DB/BB/D8/CV /CR/B5 /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BK/BG /B7/BC. /BC/BE/BE − /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BL/BK/BG /B7/BC. /BC/BE/BE − /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BL/BK/BG /B7/BC. /BC/BE/BE − /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BL/BK/BG /B7/BC. /BC/BE/BE − /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BD. 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/B7/BC. /BC/BE/BC − /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BE/BK /B7/BC. /BC/BE/BC − /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BD/BE± /BC. /BC/BE/BJ± /BC. /BC/BD/BD /BD/BC/BI/BK/BL /BI/BL/CB/BV/C0/BT/BX/C4 /BC/BH /BT /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE − /BC. /BC/BI/BC /B7/BC. /BC/BF/BG − /BC. /BC/BF/BF /BL/BK/BC/BC /BJ/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BW /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE − /BC. /BC/BE/BD /B7/BC. /BC/BF/BH − /BC. /BC/BF/BG± /BC. /BC/BD/BJ /BD/BC/BH/BJ/BH /BJ/BD/BT /BV/C0/BT/CA/BW /BC/BG /BW /C4/BF /BX /CT/CT/CR/D1 /BP /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BD/BJ /BJ/BE/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C4 /BV/BW/BY /BX /D4 /D4/CR/D1 /BP /BD/BA/BL/BI /BZ/CT/CE /BD/BJ /BJ/BF/BT/BU/BT/CI/C7 /CE /BC/BI /C0 /BW/BC /BX 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/BC. /BL/BJ<λγ< /BD/BA/BC/BG/B8 /AC/DC/CX/D2/CV κγ /BP/BD/BA /CF/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D8/CW/CP/D8 /D8/CW/CT /CF/CF γ /CP/D2/CS /CF/CF /CI /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP /D6/CT /CT/D5/D9/CP/D0 /D8/CW/CT /BL/BH/B1 /BV/BA/C4/BA /D3/D2/CT/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D0/CX/D1/CX/D8 /B4/A3/BP/BE/CC /CT/CE/B5 /CX/D7 − /BC. /BE/BL<λ< /BC/BA/BF/BC/BA /BJ/BG/BT/BU/BT/CI/C7 /CE/BC /BH /C2 /D4 /CT/D6/CU/D3 /D6/D1 /CP /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /AC/D8 /D8/D3 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /BX/CC /D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /CFγ /B7 /CG /CT/DA/CT/D2/D8/D7/B8/DB/CW/CT/D6/CT /D8/CW/CT /CF /CS/CT/CR/CP /DD/D7 /D8/D3 /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D1/D9/D3/D2 /DB/CW/CX/CR/CW /CX/D7 /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CQ /CT /DB /CT/D0/D0 /D7/CT/D4/CP /D6/CP/D8/CT/CS /CU/D6/D3/D1 /BF/BL/BD /BF/BL/BD/BF/BL/BD /BF/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT 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/DB/CX/D8/CW WZ/CS/CT/CR/CP /DD/CR /CW /CP /D6/CP/CR/D8/CT/D6/CX/D7/D8/CX/CR/D7 /CP /D6/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT/DD /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 WWZ/CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D3 /D6/CP/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CR /CP /D0 /CT /A3/BP /BD /CC /CT/CE /CX/D7− /BD. /BC<κ/CI< /BF/BA/BG/B8/AC/DC/CX/D2/CV λ/CI /CP/D2/CS /CV /CI/BD /D8/D3 /D8/CW/CT/CX/D6 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT/D7/BA λ/CIλ/CIλ/CIλ/CI/CC/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /B4 /BV /B9 /CP/D2/CS /C8 /B9 /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /CR/D3/D2/D7/CT/D6/DA/CX/D2/CV/B5/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK/BK /B7/BC. /BC/BI/BC − /BC. /BC/BH/BJ± /BC. /BC/BE/BF − /BC. /BC/BK/BK /B7/BC. /BC/BI/BC − /BC. /BC/BH/BJ± /BC. /BC/BE/BF − /BC. /BC/BK/BK /B7/BC. /BC/BI/BC − /BC. /BC/BH/BJ± /BC. /BC/BE/BF − /BC. /BC/BK/BK /B7/BC. /BC/BI/BC − /BC. /BC/BH/BJ± /BC. /BC/BE/BF/BJ/BD/BJ/BD /BK/BD/BT /BV/C0/BT/CA/BW /BC/BG /BW /C4/BF /BX /CT/CT/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF /BK/BE/BT/BU/BT/CI/C7 /CE /BC/BJ /CI /BW/BC /BX /D4 /D4/CR/D1 /BP/BD /BA /BL /BI /CC /CT/CE /BD/BJ /BK/BF/BT/BU/BT/CI/C7 /CE /BC/BI /C0 /BW/BC /BX /D4 /D4/CR/D1 /BP/BD /BA /BL /BI /CC /CT/CE/BE/BA/BF /BK/BG/BT/BU/BT/CI/C7 /CE /BC/BH /CB /BW/BC /BX /D4 /D4/CR/D1 /BP/BD /BA /BL /BI /CC /CT/CE/BK/BD/BT /BV/C0/BT/CA/BW/BC/BG /BW /D7/D8/D9/CS/DD WW /DF /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B8 /D7/CX/D2/CV/D0/CT/DF /CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D7/CX/D2/CV/D0/CT/DF /D4/CW/D3/D8/D3/D2 /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 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/B7/BC. /BE/BG − /BC. /BD/BI− /BC. /BD/BK /B7/BC. /BE/BG − /BC. /BD/BI− /BC. /BD/BK /B7/BC. /BE/BG − /BC. /BD/BI /BD/BC/BI/BH /BL/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C0 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BD /BK /BL/BZ /CT /CE/BL/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C0 /D7/D8/D9/CS/DD /CF /B9/D4/CP/CX/D6 /CT/DA/CT/D2/D8/D7/B8 /DB/CX/D8/CW /D3/D2/CT /D0/CT/D4/D8/D3/D2/CX/CR/CP/D0/D0/DD /CP/D2/CS /D3/D2/CT /CW/CP/CS/D6/D3/D2/CX/CR/CP/D0/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV/CF /BA /CC/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CT/DC/D8/D6/CP/CR/D8/CT/CS /D9/D7/CX/D2/CV /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CV/D0/CT /D8/D3/CV/CT/D8/CW/CT/D6/DB/CX/D8/CW /CS/CT/CR/CP /DD /CP/D2/CV/D0/CT/D7 /CU/D6/D3/D1 /D8/CW/CT /D0/CT/D4/D8/D3/D2/CX/CR/CP/D0/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV /CF /BA /CF /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CF /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CF /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CF /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CC/CW/CT /CU/D9/D0/D0 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CX/D7 /CV/CX/DA/CT/D2 /CQ /DDµ/CF /BP /CT /B4/BD/B7κ /B7λ /B5/BB/BE /D1/CF /BA /C1/D2 /D8/CW/CT/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8 /CP/D8 /D8/D6/CT/CT /D0/CT/DA/CT/D0/B8 κ /BP /BD /CP/D2/CS λ /BP /BC/BA /CB/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /CW/CP/DA/CT /CS/CT/AC/D2/CT/CS/A1κ /BP/BD−κ /CP/D2/CS /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 λ /BP/BC /BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /CT/D0/CT/CR/D8/D6/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT/D1/D3/D1/CT/D2/D8 /CX/D7 /CV/CX/DA/CT/D2 /CQ /DD− /CT /B4κ−λ /B5/BB /D1 /BE/CF /BA /BT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/D3/CU /D8/CW/CT/D7/CT /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CS /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /C0/BT /BZ/C1/CF /BT/CA/BT /BK/BJ/CP/D2/CS /BU/BT /CD/CA /BK/BK/BA /CC/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /A3 /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CX/D2 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CQ /CT/D0/D3 /DB/CX/D7 /CP /D6/CT/CV/D9/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CR/D9/D8/D3/AB /DB/CW/CX/CR/CW /D6/D3/D9/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D7/CR/CP/D0/CT/DB/CW/CT/D6/CT /D8/CW/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CU /D8/CW/CT /CF /CQ /D3/D7/D3/D2 /CQ /CT/CR/D3/D1/CT/D7 /D1/CP/D2/CX/CU/CT/D7/D8/BA/CE /BT/C4/CD/BX /B4 /CT /BB/BE /D1W /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BE /B7/BC. /BE/BC − /BC. /BD/BL /BE. /BE/BE /B7/BC. /BE/BC − /BC. /BD/BL /BE. /BE/BE /B7/BC. /BE/BC − /BC. /BD/BL /BE. /BE/BE /B7/BC. /BE/BC − /BC. /BD/BL /BE/BE/BL/BK /BL/BE/BT/BU/CA/BX/CD /BC/BD /C1 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/B7/BD/BK/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BF/BT/BU/BX /BL/BH /BZ /BV/BW/BY/BL/BG/BT/C4/C1/CC/CC/C1 /BL/BE /BV /CD/BT/BE/BL/BH/CB/BT/C5/CD/BX/C4 /BL/BE /CC/C0/BX/C7/BL/BI/CB/BT/C5/CD/BX/C4 /BL/BD /CC/C0/BX/C7/BL/BJ/BZ/CA/C1/BY /C7/C4/CB /BK/BK /CC/C0/BX/C7/BL/BK/BZ/CA/C7/CC/BV/C0 /BK/BJ /CC/C0/BX/C7/BL/BL/CE /BT/C6/BW/BX/CA/BU/C1/C2 /BK/BJ /CC/C0/BX/C7/BD/BC/BC/BZ/CA/BT /CD /BK/BH /CC/C0/BX/C7/BD/BC/BD/CB/CD/CI/CD/C3/C1 /BK/BH /CC/C0/BX/C7/BD/BC/BE/C0/BX/CA/CI/C7/BZ /BK/BG /CC/C0/BX/C7/BL/BE/BT/BU/CA/BX/CD /BC/BD /C1 /CR/D3/D1/CQ/CX/D2/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CT /B7/CT−/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CP/D8 /BD/BK/BL /BZ/CT/CE /D0/CT/CP/CS/CX/D2/CV /D8/D3 /CF /B7/CF−/B8/CF/CTν/CT /B8/CP /D2 /CS ν νγ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT/BU/CA/BX/CD /BL/BL /C4 /CP/D8 /BD/BK/BF /BZ/CT/CE /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/A1 /CV /CI/BD /B8/A1κγ /B8/CP /D2 /CS λγ /BA /A1κγ /CP/D2/CSλγ /CP /D6/CT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /AD/D3/CP/D8/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT µ/CF /BA/BL/BF/BT/BU/BX /BL/BH /BZ /D6/CT/D4 /D3 /D6/D8− /BD. /BF<κ< /BF. /BE/CU /D3 /D6λ /BP/BC /CP/D2/CS − /BC. /BJ<λ< /BC. /BJ/CU /D3 /D6κ /BP/BD /CX/D2 /D4 /D4→ /CTν/CTγ /CG/CP/D2/CSµνµγ /CG/CP /D8√ /D7 /BP/BD. /BK/CC /CT/CE/BA/BL/BG/BT/C4/C1/CC/CC/C1 /BL/BE /BV /D1/CT/CP/D7/D9/D6/CT κ /BP/BD /B7/BE. /BI − /BE. /BE /CP/D2/CSλ /BP/BC /B7/BD. /BJ − /BD. /BK /CX/D2 /D4 /D4→ /CTνγ /B7/CG/CP /D8√ /D7 /BP /BI/BF/BC /BZ/CT/CE/BA/BT /D8 /BL/BH/B1/BV/C4 /D8/CW/CT/DD /D6/CT/D4 /D3 /D6/D8− /BF. /BH<κ< /BH. /BL/CP /D2 /CS− /BF. /BI<λ< /BF. /BH/BA/BL/BH/CB/BT/C5/CD/BX/C4 /BL/BE /D9/D7/CT /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /BV/BW/BY /CP/D2/CS /CD/BT/BE /CS/CP/D8/CP /CP/D2/CS /AC/D2/CS − /BE. /BG<κ< /BF. /BJ /CP/D8 /BL/BI/B1/BV/C4/CP/D2/CS− /BF. /BD<κ< /BG. /BE /CP/D8 /BL/BH/B1/BV/C4 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC /CW /CT /DD/D9 /D7 /CT/CS /CP /D8 /CP/CU /D3 /D6 /CFγ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS/D6/CP/CS/CX/CP/D8/CX/DA/CT /CF /CS/CT/CR/CP /DD /BA/BL/BI/CB/BT/C5/CD/BX/C4 /BL/BD /D9/D7/CT /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /BV/BW/BY /CS/CP/D8/CP /CU/D3 /D6 /D4 /D4→ /CFγ /CG/D8 /D3 /D3 /CQ /D8 /CP /CX /D2 − /BD/BD. /BF≤ /A1κ≤/BD/BC. /BL/BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT/CX/D6 κ /BP/BD− /A1κ /BA/BL/BJ/BZ/CA/C1/BY /C7/C4/CB /BK/BK /D9/D7/CT/D7 /CS/CT/DA/CX/CP/D8/CX/D3/D2 /CU/D6/D3/D1 ρ /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D8/D3 /D7/CT/D8 /D0/CX/D1/CX/D8 /A1 κ/lessorsimilar /BI/BH /B4 /C5 /BE/CF /BB/A3 /BE/B5/BA/BL/BK/BZ/CA/C7/CC/BV/C0 /BK/BJ /AC/D2/CS/D7 /D8/CW/CT /D0/CX/D1/CX/D8 − /BF/BJ< /A1κ< /BJ/BF/BA/BH /B4/BL/BC/B1 /BV/C4/B5 /CU/D6/D3/D1 /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D0/CX/D1/CX/D8/D7/D3/D2 /CT /B7/CT−→ν νγ /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/D6/CT/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS − /BD/BL. /BH< /A1κ< /BH/BI /CU/D3 /D6/CU/D3/D9/D6 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7/BA /C6/D3/D8/CT /D8/CW/CT/CX/D6 /A1 κ /CW/CP/D7 /D8/CW/CT /D3/D4/D4 /D3/D7/CX/D8/CT /D7/CX/CV/D2 /CP/D7 /D3/D9/D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2/BA/BL/BL/CE /BT/C6/BW/BX/CA/BU/C1/C2 /BK/BJ /D9/D7/CT/D7 /CT/DC/CX/D7/D8/CX/D2/CV /D0/CX/D1/CX/D8/D7 /D8/D3 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D7/D8/D6/D9/CR/D8/D9/D6/CT /D8/D3 /D3/CQ/D8/CP/CX/D2/vextendsingle/vextendsingle/A1κ/vextendsingle/vextendsingle< /BF/BF/B4 /D1/CF /BB/A3/B5/BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /CE /BT/C6/BW/BX/CA/BU/C1/C2 /BK/BJ /CS/CX/D7/CR/D9/D7/D7/CT/D7 /D4 /D6/D3/CQ/D0/CT/D1/D7 /DB/CX/D8/CW /D9/D7/CX/D2/CV /D8/CW/CT ρ /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D3/CU/D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /A1 κ /BA/BD/BC/BC/BZ/CA/BT /CD /BK/BH /D9/D7/CT/D7 /D8/CW/CT /D1/D9/D3/D2 /CP/D2/D3/D1/CP/D0/DD /D8/D3 /CS/CT/D6/CX/DA/CT /CP /CR/D3/D9/D4/D0/CT/CS /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR/CS/CX/D4 /D3/D0/CT /CP/D2/CS /CT/D0/CT/CR/D8/D6/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /B4 λ /B5 /D1/D3/D1/CT/D2/D8/D7 /BD/BA/BC/BH > /A1κ /D0/D2/B4/A3/BB /D1/CF /B5/B7λ /BB/BE>− /BE. /BJ/BJ/BA /C1/D2/D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 λ /BP/BC /BA/BD/BC/BD/CB/CD/CI/CD/C3/C1 /BK/BH /D9/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /D9/D2/CX/D8/CP /D6/CX/D8 /DD /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/CX/CT/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2/vextendsingle/vextendsingle/A1κ/vextendsingle/vextendsingle/lessorsimilar /BD/BL/BC/B4 /D1/CF /BB/A3/B5 /BE/BA /BY /D6/D3/D1 /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D3/CU /D8/CW/CT /D1/D9/D3/D2/B8 /CB/CD/CI/CD/C3/C1 /BK/BH /D3/CQ/D8/CP/CX/D2/D7/vextendsingle/vextendsingle/A1κ/vextendsingle/vextendsingle/lessorsimilar /BE/BA/BE/BB/D0/D2/B4/A3/BB /D1/CF /B5/BA /BY/CX/D2/CP/D0/D0/DD /CB/CD/CI/CD/C3/C1 /BK/BH /D9/D7/CT/D7 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT ρ /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D2/CS/D3/CQ/D8/CP/CX/D2/D7 /CP /DA/CT/D6/DD /D5/D9/CP/D0/CX/D8/CP/D8/CX/DA/CT/B8 /D3 /D6/CS/CT/D6/B9/D3/CU/B9/D1/CP/CV/D2/CX/D8/D9/CS/CT /D0/CX/D1/CX/D8/vextendsingle/vextendsingle/A1κ/vextendsingle/vextendsingle/lessorsimilar /BD/BH/BC /B4 /D1/CF /BB/A3/B5 /BG/CX/CU/vextendsingle/vextendsingle/A1κ/vextendsingle/vextendsingle/lessmuch/BD/BA/BD/BC/BE/C0/BX/CA/CI/C7/BZ /BK/BG /CR/D3/D2/D7/CX/CS/CT/D6 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /CF /B9/CQ /D3/D7/D3/D2 /D8/D3 /D1/D9/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV/CP/D2/D3/D1/CP/D0/D3/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CF/CF γ /BA /C7/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 − /BD< /A1κ< /BF/CU /D3 /D6/A3/greaterorsimilar /BD/CC /CT/CE/BA /BF/BL/BE /BF/BL/BE/BF/BL/BE /BF/BL/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/CF /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB/BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB Revised March 2006 by C. Caso (University of Genova) and A. Gurtu (Tata Institute). The Standard Model predictions for WWWW ,WWZZ , WWZγ ,WWγγ ,a n d ZZγγ couplings are small at LEP, but expected to become important at a TeV Linear Collider.Outside the Standard Model framework such possible couplings,a 0,ac,an, are expressed in terms of the following dimension-6 operators [1,2]; L0 6=−e2 16Λ2a0FµνFµν/vectorWα·/vectorWα Lc 6=−e2 16Λ2acFµαFµβ/vectorWβ·/vectorWα Ln 6=−ie2 16Λ2an/epsilon1ijkW(i) µαW(j) νW(k)αFµν /tildewideL0 6=−e2 16Λ2/tildewidea0Fµν/tildewideFµν/vectorWα·/vectorWα /tildewideLn 6=−ie2 16Λ2/tildewidean/epsilon1ijkW(i) µαW(j) νW(k)α/tildewideFµν where F,W are photon and Wﬁelds, L0 6andLc 6conserve C, Pseparately ( /tildewideL0 6conserves only C) and generate anomalous W+W−γγandZZγγ couplings, Ln 6violates CP(/tildewideLn 6violates bothCandP) and generates an anomalous W+W−Zγcou- pling, and Λ is an energy scale for new physics. For the ZZγγ coupling the CP-violating term represented by Ln 6does not con- tribute. These couplings are assumed to be real and to vanish at tree level in the Standard Model. Within the same framework as above, a more recent de- scription of the quartic couplings [3] treats the anomalous partsof the WWγγ andZZγγ couplings separately leading to two sets parameterized as a V 0/Λ2andaV c/Λ2,w h e r e V=WorZ. At LEP the processes studied in search of these quartic couplings are e+e−→WWγ ,e+e−→γγν ν,a n d e+e−→ Zγγand limits are set on the quantities aW 0/Λ2,aW c/Λ2,an/Λ2. The characteristics of the ﬁrst process depend on all the threecouplings whereas those of the latter two depend only on thetwoCP-conserving couplings. The sensitive measured variables are the cross sections for these processes as well as the energy and angular distributions of the photon and recoil mass to thephoton pair. References 1. G. Belanger and F. Boudjema, Phys. Lett. B288 , 201 (1992). 2. J.W. Stirling and A. Werthenbach, Eur. Phys. J. C14, 103 (2000);J.W. Stirling and A. Werthenbach, Phys. Lett. B466 , 369 (1999); A. Denner et al., Eur. Phys. J. C20, 201 (2001); G. Montagna et al., Phys. Lett. B515 , 197 (2001). 3. G. Belanger et al.,E u r .P h y s .J . C13, 103 (2000). /CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/B8 /CP/D2 /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/B8 /CP/D2 /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/B8 /CP/D2 /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/B8 /CP/D2 /BB/A3 /BE/CD/D7/CX/D2/CV /D8/CW/CT /CF/CF γ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/B8 /D8/CW/CT /C4/BX/C8 /CR/D3/D1/CQ/CX/D2/CT/CS /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D8/D3 /D8/CW/CT /CF/CF γγ /CP/D2/CS /CF/CF /CI γ /DA/CT/D6/D8/CX/CR/CT/D7 /B4/CP/D7 /D3/CU /D7/D9/D1/D1/CT/D6 /BE/BC/BC/BF/B5 /CP /D6/CT /CV/CX/DA/CT/D2/CQ/CT /D0 /D3 /DB/BM/B4/CB/CT/CT /C8 /BA/CF /CT/D0/D0/D7/B8 /CK/BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CC /CT/D7/D8/D7 /D3/CU /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8Ꜽ /C1/D2/D8/BA /BX/D9/D6/D3/D4/CW/DD/D7/CX/CR/D7 /BV/D3/D2/CU/CT/D6/B9/CT/D2/CR/CT /D3/D2 /C0/CX/CV/CW/B9/BX/D2/CT/D6/CV/DD /C8/CW/DD/D7/CX/CR/D7/B8 /BT/CP/CR/CW/CT/D2/B8 /BZ/CT/D6/D1/CP/D2/DD /B8 /BD/BJ/DF/BE/BF /C2/D9/D0/DD /BE/BC/BC/BF/B5 − /BC. /BC/BE< /CP /CF/BC /BB/A3 /BE< /BC. /BC/BE /BZ/CT/CE− /BE/B8 − /BC. /BC/BH< /CP /CF/CR /BB/A3 /BE< /BC. /BC/BF /BZ/CT/CE− /BE/B8 − /BC. /BD/BH< /CP/D2 /BB/A3 /BE< /BC. /BD/BH /BZ/CT/CE− /BE/BA /CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BU /C7/C8 /BT/C4/BD/BC/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C4 /C7/C8 /BT/C4/BD/BC/BH/C0/BX/C1/CB/CC/BX/CA /BC/BG /BT /BT/C4/BX/C8/BD/BC/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C1 /BW/C4/C8/C0/BD/BC/BJ/BT /BV/C0/BT/CA/BW /BC/BE /BY /C4/BF/BD/BC/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BU /D7/CT/D0/CT/CR/D8 /BD/BK/BJ /CT /B7/CT−→ /CF /B7/CF−γ /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BV/BA/C5/BA /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/BD/BK/BC/DF /BE/BC/BL 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− /BC. /BC/BE/BC /BZ/CT/CE− /BE< /CP/BC /BB/A3 /BE< /BC. /BC/BE/BC /BZ/CT/CE− /BE/B8 − /BC. /BC/BH/BF /BZ/CT/CE− /BE< /CPc /BB/A3 /BE< /BC. /BC/BF/BJ /BZ/CT/CE− /BE/CP/D2/CS− /BC. /BD/BI /BZ/CT/CE− /BE< /CPn /BB/A3 /BE< /BC. /BD/BH /BZ/CT/CE− /BE/BA/BD/BC/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C4 /D7/CT/D0/CT/CR/D8 /BE/BC /CT /B7/CT−→ν νγγ /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BK/BC/DF /BE/BC/BL/BZ/CT/CE /CP/D2/CS /BD/BJ/BI /CT /B7/CT−→ /D5 /D5γγ /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BF/BC/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/D7/CT /D7/CP/D1/D4/D0/CT/D7/CP /D6/CT /D9/D7/CT/CS /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CF /B7/CF−γγ /CP/D2/CS /CI/CIγγ /D5/D9/CP /D6/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BY /D9/D6/D8/CW/CT/D6 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /DB/CX/D8/CW /D8/CW/CT /CF /B7/CF−γ /D7/CP/D1/D4/D0/CT /D3/CU /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/D2/CT/DF/D4/CP /D6/CP/D1/CT/D8/CT/D6 /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS/BM − /BC. /BC/BC/BJ< /CPZ/BC /BB/A3 /BE< /BC/BA/BC/BE/BF /BZ/CT/CE− /BE/B8− /BC. /BC/BE/BL</CPZ/CR /BB/A3 /BE< /BC/BA/BC/BE/BL /BZ/CT/CE− /BE/B8− /BC. /BC/BE/BC< /CPW/BC /BB/A3 /BE< /BC/BA/BC/BE/BC /BZ/CT/CE− /BE/B8− /BC. /BC/BH/BE< /CPW/CR /BB/A3 /BE</BC/BA/BC/BF/BJ /BZ/CT/CE− /BE/BA/BD/BC/BH/C1/D2 /D8/CW/CT /BV/C5 /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BK/BF /D8/D3 /BE/BC/BL /BZ/CT/CE /C0/BX/C1/CB/CC/BX/CA /BC/BG /BT /D7/CT/D0/CT/CR/D8 /BF/BC /CT /B7/CT−→ν νγγ /CT/DA/CT/D2/D8/D7/DB/CX/D8/CW /D8 /DB /D3 /CP/CR/D3/D4/D0/CP/D2/CP /D6/B8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD /CP/D2/CS /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D4/CW/D3/D8/D3/D2/D7/BA /CC/CW/CT /D4/CW/D3/D8/D3/D2/DF/D4/CW/D3/D8/D3/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CX/D8 /DD /CX/D7 /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CQ /CT > /BH◦/B8 /BXγ /BB√ s> /BC/BA/BC/BE/BH /B4/D8/CW/CT /D1/D3 /D6/CT /CT/D2/CT/D6/CV/CT/D8/CX/CR /D4/CW/D3/D8/D3/D2/CW/CP/DA/CX/D2/CV /CT/D2/CT/D6/CV/DD > /BC/BA/BE√ s /B5/B8 /D4Tγ /BB/BX/CQ /CT/CP/D1> /BC/BA/BC/BH /CP/D2/CS/vextendsingle/vextendsingle/CR/D3/D7θγ/vextendsingle/vextendsingle< /BC/BA/BL/BG/BA /BT /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /AC/D8/D8/D3 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /CP/D2/CS /D6/CT/CR/D3/CX/D0 /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /DD/CX/CT/D0/CS/D7 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/D2/CT/DF/D4/CP /D6/CP/D1/CT/D8/CT/D6 /BL/BH/B1/BV/C4 /D0/CX/D1/CX/D8/D7/BM − /BC. /BC/BD/BE< /CPZ/BC /BB/A3 /BE< /BC/BA/BC/BD/BL /BZ/CT/CE− /BE/B8− /BC. /BC/BG/BD< /CPZ/CR /BB/A3 /BE< /BC/BA/BC/BG/BG /BZ/CT/CE− /BE/B8 − /BC. /BC/BI/BC< /CPW/BC /BB/A3 /BE< /BC/BA/BC/BH/BH /BZ/CT/CE− /BE/B8− /BC. /BC/BL/BL< /CPW/CR /BB/A3 /BE< /BC/BA/BC/BL/BF /BZ/CT/CE− /BE/BA/BD/BC/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C1 /D7/CT/D0/CT/CR/D8 /BD/BE/BE /CT /B7/CT−→ /CF /B7/CF−γ /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BV/BA/C5/BA /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/B8 /DB/CW/CT/D6/CT /BXγ> /BH /BZ/CT/CE/B8 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CW/CP/D7 /CP /D4 /D3/D0/CP /D6 /CP/D2/CV/D0/CT/vextendsingle/vextendsingle/CR/D3/D7θγ/vextendsingle/vextendsingle< /BC. /BL/BH /CP/D2/CS/CX/D7 /DB /CT/D0/D0 /CX/D7/D3/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D2/CT/CP /D6/CT/D7/D8 /CR/CW/CP /D6/CV/CT/CS /CU/CT/D6/D1/CX/D3/D2/BA /BT /AC/D8 /D8/D3 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/B9/D8/D6/CP /DD/CX/CT/D0/CS/D7 /CP/CR /BB/A3 /BE/BP/BC. /BC/BC/BC /B7/BC. /BC/BD/BL − /BC. /BC/BG/BC /BZ/CT/CE− /BE/B8 /CP/BC /BB/A3 /BE/BP− /BC. /BC/BC/BG /B7/BC. /BC/BD/BK − /BC. /BC/BD/BC /BZ/CT/CE− /BE/B8/tildewide/CP/BC /BB/A3 /BE/BP − /BC. /BC/BC/BJ /B7/BC. /BC/BD/BL − /BC. /BC/BC/BK /BZ/CT/CE− /BE/B8 /CP/D2 /BB/A3 /BE/BP− /BC. /BC/BL /B7/BC. /BD/BI − /BC. /BC/BH /BZ/CT/CE− /BE/B8 /CP/D2/CS/tildewide/CP/D2 /BB/A3 /BE/BP /B7/BC. /BC/BH /B7/BC. /BC/BJ − /BC. 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/BZ/D6/D3/D8/CR/CW/B8 /CA/BA/CF/BA /CA/D3/CQ/CX/D2/CT/D8/D8 /B4/C8/CB/CD/B5/C0/BT /BZ/C1/CF /BT/CA/BT /BK/BJ /C6/C8 /BU/BE/BK/BE /BE/BH/BF /C3/BA /C0/CP/CV/CX/DB /CP /D6/CP /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /CD/BV/C4/BT/B8 /BY/CB/CD/B5/CE /BT/C6/BW/BX/CA/BU/C1/C2 /BK/BJ /C8/CA /BW/BF/BH /BD/BC/BK/BK /C2/BA/C2/BA /DA/CP/D2 /CS/CT/D6 /BU/CX/CY /B4/BY/C6/BT/C4/B5/BZ/CA/BT /CD /BK/BH /C8/C4 /BD/BH/BG/BU /BE/BK/BF /BT/BA /BZ/D6/CP/D9/B8 /C2/BA/BT/BA /BZ/D6/CX/CU/D3/D0/D7 /B4/BU/BT/CA/BV/B5/CB/CD/CI/CD/C3/C1 /BK/BH /C8/C4 /BD/BH/BF/BU /BE/BK/BL /C5/BA /CB/D9/DE/D9/CZ/CX /B4/C4/BU/C4/B5/BT/CA/C6/C1/CB/C7/C6 /BK/BG/BW /C8/C4 /BD/BF/BG/BU /BG/BI/BL /BZ/BA/CC/BA/C2/BA /BT/D6/D2/CX/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/CD/BT/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/CA/CI/C7/BZ /BK/BG /C8/C4 /BD/BG/BK/BU /BF/BH/BH /BY/BA /C0/CT/D6/DE/D3/CV /B4/CF/C1/CB/BV/B5/BT/D0/D7/D3 /C8/C4 /BD/BH/BH/BU /BG/BI/BK /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BY/BA /C0/CT/D6/DE/D3/CV /B4/CF/C1/CB/BV/B5/BT/CA/C6/C1/CB/C7/C6 /BK/BF /C8/C4 /BD/BE/BE/BU /BD/BC/BF /BZ/BA/CC/BA/C2/BA /BT/D6/D2/CX/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/CD/BT/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C6/C6/BX/CA /BK/BF/BU /C8/C4 /BD/BE/BE/BU /BG/BJ/BI /C5/BA /BU/CP/D2/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/CD/BT/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /CI /C2 /BP /BD THE ZBOSON Revised March 2008 by C. Caso (U. of Genova), M. Gr¨ unewald (U. College Dublin and U. Ghent), and A. Gurtu (Tata Inst.). Precision measurements at the Z-boson resonance using electron–positron colliding beams began in 1989 at the SLC andat LEP. During 1989–95, the four LEP experiments (ALEPH,DELPHI, L3, OPAL) made high-statistics studies of the pro-duction and decay properties of the Z. Although the SLD experiment at the SLC collected much lower statistics, it wasable to match the precision of LEP experiments in determining the eﬀective electroweak mixing angle sin 2 θWand the rates of Zdecay to b-a n d c-quarks, owing to availability of polarized electron beams, small beam size, and stable beam spot. TheZ-boson properties reported in this section may broadly be categorized as: •The standard ‘lineshape’ parameters of the Zcon- sisting of its mass, MZ, its total width, Γ Z,a n di t s partial decay widths, Γ(hadrons), and Γ( /lscript /lscript)w h e r e /lscript=e, µ, τ, ν ; •Zasymmetries in leptonic decays and extraction of Zcouplings to charged and neutral leptons; •Theb-a n dc-quark-related partial widths and charge asymmetries which require special techniques;•Determination of Zdecay modes and the search for modes that violate known conservation laws; •Average particle multiplicities in hadronic Zdecay; •Zanomalous couplings. Details on Z-parameter and asymmetries determination and the study of Z→b b, c cat LEP, and SLC are given in this note. The standard ‘lineshape’ parameters of the Zare deter- mined from an analysis of the production cross sections of these ﬁnal states in e+e−collisions. The Z→ν ν(γ) state is identiﬁed directly by detecting single photon production andindirectly by subtracting the visible partial widths from thetotal width. Inclusion in this analysis of the forward-backwardasymmetry of charged leptons, A (0,/lscript) FB,o ft h e τpolarization, P(τ), and its forward-backward asymmetry, P(τ)fb, enables the separate determination of the eﬀective vector ( gV)a n da x - ial vector ( gA) couplings of the Zto these leptons and the ratio ( gV/ gA), which is related to the eﬀective electroweak mixing angle sin2 θW(see the “Electroweak Model and Constraints on New Physics” Review). Determination of the b-a n d c-quark-related partial widths and charge asymmetries involves tagging the bandcquarks for which various methods are employed: requiring the pres- ence of a high momentum prompt lepton in the event withhigh transverse momentum with respect to the accompanyingjet; impact parameter and lifetime tagging using precision ver-tex measurement with high-resolution detectors; application ofneural-network techniques to classify events as bor non- bon a statistical basis using event–shape variables; and using thepresence of a charmed meson ( D/D ∗) or a kaon as a tag. Z-parameter determination LEP was run at energy points on and around the Z mass (88–94 GeV) constituting an energy ‘scan.’ The shapeof the cross-section variation around the Zpeak can be de- scribed by a Breit-Wigner ansatz with an energy-dependent total width [1–3]. The three main properties of this dis- tribution, viz., the position of the peak, the width of the distribution, and the height of the peak, determine respec- tively the values of M Z,ΓZ,a n dΓ ( e+e−)×Γ(f f), where Γ(e+e−)a n dΓ ( f f) are the electron and fermion partial widths of the Z. The quantitative determin ation of these parameters is done by writing analytic expre ssions for these cross sections in terms of the parameters, and ﬁtting the calculated cross sec-tions to the measured ones by varying these parameters, takingproperly into account all the e rrors. Single-photon exchange (σ 0 γ)a n d γ-Zinterference ( σ0 γZ) are included, and the large (∼25 %) initial-state radiation (ISR) eﬀects are taken into ac- count by convoluting the analytic expressions over a ‘RadiatorFunction’ [1–5] H(s, s /prime). Thus for the process e+e−→f f: σf(s)=/integraldisplay H(s, s/prime)σ0 f(s/prime)ds/prime(1) σ0 f(s)=σ0 Z+σ0 γ+σ0 γZ (2) /BF/BL/BG /BF/BL/BG/BF/BL/BG /BF/BL/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI σ0 Z=12π M2 ZΓ(e+e−)Γ(f f) Γ2 ZsΓ2 Z (s−M2 Z)2+s2Γ2 Z/M2 Z(3) σ0 γ=4πα2(s) 3sQ2 fNf c (4) σ0 γZ=−2√ 2α(s) 3(QfGFNf cGe VGf V) ×(s−M2 Z)M2 Z (s−M2 Z)2+s2Γ2 Z/M2 Z(5) where Qfis the charge of the fermion, Nf c= 3 for quarks and 1 for leptons, and Gf Vis the vector coupling of the Zto the fermion-antifermion pair f f. Since σ0 γZis expected to be much less than σ0 Z,t h eL E P Collaborations have generally calculated the interference termin the framework of the Standard Model. This ﬁxing of σ 0 γZ leads to a tighter constraint on MZ, and consequently a smaller error on its ﬁtted value. It is possible to relax this constraint and carry out the ﬁt within the S-matrix framework, which isbrieﬂy described in the next section. In the above framework, the QED radiative corrections have been explicitly taken into account by convoluting over the ISRand allowing the electromagnetic coupling constant to run [6]:α(s)=α/(1−∆α). On the other hand, weak radiative cor- rections that depend upon the assumptions of the electroweak theory and on the values of M topandMHiggsare accounted for by absorbing them into the couplings , which are then called the eﬀective couplings GVandGA(or alternatively the eﬀective parameters of the ⋆scheme of Kennedy and Lynn [7].) Gf VandGf Aare complex numbers with small imaginary parts. As experimental data does not allow simultaneous extractionof both real and imaginary parts of the eﬀective couplings, the convention g f A=R e ( Gf A)a n d gf V=R e ( Gf V)i su s e da n dt h e imaginary parts are added in the ﬁtting code [4]. Deﬁning Af=2gf V·gf A (gf V)2+(gf A)2(6) the lowest-order expressions for the various lepton-related asymmetries on the Zpole are [8–10] A(0,/lscript) FB=( 3/4)AeAf, P(τ)=−Aτ,P(τ)fb=−(3/4)Ae,ALR=Ae. The full analy- sis takes into account the energy dependence of the asymmetries.Experimentally A LRis deﬁned as ( σL−σR)/(σL+σR), where σL(R)are the e+e−→Zproduction cross sections with left- (right)-handed electrons. The deﬁnition of the partial decay width of the Ztof f includes the eﬀects of QED and QCD ﬁnal state corrections,as well as the contribution due to the imaginary parts of thecouplings: Γ(f f)=GFM3 Z 6√ 2πNf c(/vextendsingle/vextendsingle/vextendsingleGf A/vextendsingle/vextendsingle/vextendsingle2 Rf A+/vextendsingle/vextendsingle/vextendsingleGf V/vextendsingle/vextendsingle/vextendsingle2 Rf V)+∆ ew/QCD (7) where Rf VandRf Aare radiator factors to account for ﬁnal state QED and QCD corrections, as well as eﬀects due to nonzerofermion masses, and ∆ ew/QCDrepresents the non-factorizable electroweak/QCD corrections. S-matrix approach to the Z While most experimental analyses of LEP/SLC data have followed the ‘Breit-Wigner’ approach, an alternative S-matrix-based analysis is also possible. The Z, like all unstable parti- cles, is associated with a complex pole in the S matrix. The pole position is process-independent and gauge-invariant. The mass, MZ, and width, ΓZ, can be deﬁned in terms of the pole in the energy plane via [11–14] s= M2 Z−i MZ ΓZ (8) leading to the relations MZ=MZ//radicalBig 1+Γ2 Z/M2 Z ≈MZ−34.1M e V ( 9 ) ΓZ=ΓZ//radicalBig 1+Γ2 Z/M2 Z ≈ΓZ−0.9M e V . (10) The L3 and OPAL Collaborations at LEP (ACCIARRI 00Q and ABBIENDI 04G) have analyzed their data usingthe S–matrix approach as deﬁned in Eq. (8), in addition tothe conventional one. They observe a downward shift in theZmass as expected. Handling the large-angle e +e−ﬁnal state Unlike other f fdecay ﬁnal states of the Z,t h ee+e−ﬁnal state has a contribution not only from the s-channel but also from the t-channel and s-tinterference. The full amplitude is not amenable to fast calculation, which is essential if onehas to carry out minimization ﬁ ts within reasonable computer time. The usual procedure is to calculate the non- schannel part of the cross section separately using the Standard Modelprograms ALIBABA [15] or TOPAZ0 [16], with the measured value of M top,a n d MHiggs= 150 GeV, and add it to the s-channel cross section calcula ted as for other channels. This leads to two additional sources of error in the analysis: ﬁrstly,the theoretical calculation in ALIBABA itself is known to beaccurate to ∼0.5%, and secondly, there is uncertainty due to the error on M topand the unknown value of MHiggs(100– 1000 GeV). These errors are propagated into the analysis by including them in the systematic error on the e+e−ﬁnal state. As these errors are common to the four LEP experiments, thisis taken into account when performing the LEP average. Errors due to uncertainty in LEP energy determina- tion[17–22] The systematic errors related to the LEP energy measure- ment can be classiﬁed as: /BF/BL/BH /BF/BL/BH/BF/BL/BH /BF/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI •The absolute energy scale error; •Energy-point-to-energy-point errors due to the non- linear response of the magnets to the exciting cur-rents; •Energy-point-to-energy-point errors due to possible higher-order eﬀects in the relationship between the dipole ﬁeld and beam energy; •Energy reproducibility errors due to various un- known uncertainties in temperatures, tidal eﬀects,corrector settings, RF status, etc. Precise energy calibration was done outside normal data taking using the resonant depola rization technique. Run-time energies were determined every 10 minutes by measuring therelevant machine parameters and using a model which takes into account all the known eﬀects, including leakage currents produced by trains in the Geneva area and the tidal eﬀectsdue to gravitational forces of the Sun and the Moon. The LEPEnergy Working Group has provided a covariance matrix fromthe determination of LEP energies for the diﬀerent runningperiods during 1993–1995 [17]. Choice of ﬁt parameters The LEP Collaborations have chosen the following primary set of parameters for ﬁtting: M Z,ΓZ,σ0 hadron,R(lepton), A(0,/lscript) FB,w h e r e R(lepton) = Γ(hadrons)/Γ(lepton), σ0 hadron= 12πΓ(e+e−)Γ(hadrons) /M2 ZΓ2Z. With a knowledge of these ﬁt- ted parameters and their covariance matrix, any other param-eter can be derived. The main advantage of these parametersis that they form a physics motivated set of parameters withmuch reduced correlations. Thus, the most general ﬁt ca rried out to cross section and asymmetry data determines the nine parameters :M Z,ΓZ, σ0 hadron,R(e),R(µ),R(τ),A(0,e) FB,A(0,µ) FB,A(0,τ) FB. Assumption of lepton universality leads to a ﬁve-parameter ﬁt determining MZ,ΓZ,σ0 hadron,R(lepton), A(0,/lscript) FB. Combining results from LEP and SLC experiments With a steady increase in statistics over the years and improved understanding of the common systematic errors be-tween LEP experiments, the procedures for combining resultshave evolved continuously [23]. The Line Shape Sub-group of the LEP Electroweak Working Group investigated the eﬀects of these common errors, and devised a combination procedurefor the precise determination of the Zparameters from LEP experiments. Using these procedures, this note also gives theresults after combining the ﬁnal parameter sets from the fourexperiments, and these are the results quoted as the ﬁt re-sults in the Zlistings below. Transformation of variables leads to values of derived parameters like partial decay widths and branching ratios to hadrons and l eptons. Finally, transforming the LEP combined nine parameter set to ( M Z,ΓZ,σ◦ hadron,gf A, gf V,f=e, µ, τ ) using the average values of lepton asymmetry parameters ( Ae,Aµ,Aτ) as constraints, leads to the best ﬁtted values of the vector and axial-vector couplings ( gV,gA)o ft h e charged leptons to the Z.Brief remarks on the handling of common errors and their magnitudes are given below. The identiﬁed common errors arethose coming from (a) LEP energy calibration uncertainties, and(b) the theoretical uncertainties in (i) the luminosity deter- mination using small angle Bhabha scattering, (ii) estimatingthe non-s channel contribution to large angle Bhabha scatter-ing, (iii) the calculation of QED radiative eﬀects, and (iv) theparametrization of the cross section in terms of the parameter set used. Common LEP energy errors All the collaborations incorporate in their ﬁt the full LEP energy error matrix as provided by the LEP energy group fortheir intersection region [17]. The eﬀect of these errors is separated out from that of other errors by carrying out ﬁts with energy errors scaled up and down by ∼10% and redoing the ﬁts. From the observed changes in the overall error matrix, thecovariance matrix of the common energy errors is determined.Common LEP energy errors lead to uncertainties on M Z,ΓZ, andσ◦ hadronof 1.7, 1.2 MeV, and 0.011 nb, respectively. Common luminosity errors BHLUMI 4.04 [24] is used by all LEP collaborations for small-angle Bhabha scattering leading to a common uncertaintyin their measured cross sections of 0.061% [25]. BHLUMIdoes not include a correction for production of light fermionpairs. OPAL explicitly corrects for this eﬀect and reduces theirluminosity uncertainty to 0.054%, which is taken fully corre- lated with the other experiments. The other three experiments among themselves have a common uncertainty of 0.061%. Common non- schannel uncertainties The same standard model programs ALIBABA [15] and TOPAZ0 [16] are used to calculate the non-s channel contri- bution to the large angle Bhabha scattering [26]. As thiscontribution is a function of the Zmass, which itself is a vari- able in the ﬁt, it is parametrized as a function of M Zby each collaboration to properly track this contribution as MZvaries in the ﬁt. The common errors on ReandA(0,e) FBare 0.024 and 0.0014 respectively, and are correlated between them. Common theoretical uncertainties: QED There are large initial-state photon and fermion pair radia- tion eﬀects near the Zresonance, for which the best currently available evaluations include contributions up to O(α3). To estimate the remaining uncertainties, diﬀerent schemes are in-corporated in the standard model programs ZFITTER [5], TOPAZ0 [16], and MIZA [27]. Comparing the diﬀerent op- tions leads to error estimates of 0.3 and 0.2 MeV on M Zand ΓZrespectively, and of 0.02% on σ◦ hadron. Common theoretical uncertainties: parametrization of lineshape and asymmetries To estimate uncertainties arising from ambiguities in the model-independent parametriza tion of the diﬀerential cross- section near the Zresonance, results from TOPAZ0 and ZFIT- TER were compared by using ZFITTER to ﬁt the cross sections /BF/BL/BI /BF/BL/BI/BF/BL/BI /BF/BL/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI and asymmetries calculated using TOPAZ0. The resulting un- certainties on MZ,ΓZ,σ◦ hadron,R(lepton), and A(0,/lscript) FBare 0.1 MeV, 0.1 MeV, 0.001 nb, 0.004, and 0.0001 respectively. Thus, the overall theoretical errors on MZ,ΓZ,σ◦ hadronare 0.3 MeV, 0.2 MeV, and 0.008 nb respectively; on each R(lepton) is 0.004 and on each A(0,/lscript) FBis 0.0001. Within the set of three R(lepton)’s and the set of three A(0,/lscript) FB’s, the respective errors are fully correlated. All the theory-related errors mentioned above utilize Standard Model programs which need the Higgs mass andrunning electromagnetic coupling constant as inputs; un-certainties on these inputs will also lead to common er-rors. All LEP collaborations used the same set of inputsfor Standard Model calculations: M Z= 91.187 GeV, the Fermi constant GF=( 1.16637 ±0.00001) ×10−5GeV−2[28], α(5)(MZ)=1 /128.877±0.090 [29], αs(MZ)=0 .119 [30], Mtop= 174 .3±5.1 GeV [30] and MHiggs= 150 GeV. The only observable eﬀect, on MZ, is due to the variation of MHiggs between 100–1000 GeV (due to the variation of the γ/Zinter- ference term which is taken from the Standard Model): MZ changes by +0 .23 MeV per unit change in log10MHiggs/GeV, which is not an error but a correction to be applied once MHiggs is determined. The eﬀect is much smaller than the error on MZ(±2.1M e V ) . Methodology of combining the LEP experimental results The LEP experimental results actually used for combination are slightly modiﬁed from those published by the experiments(which are given in the Listings below). This has been donein order to facilitate the procedure by making the inputs more consistent. These modiﬁed results are given explicitly in [23]. The main diﬀerences compared to the published results are (a)consistent use of ZFITTER 6.23 and TOPAZ0. The publishedALEPH results used ZFITTER 6.10; (b) use of the combinedenergy-error matrix, which makes a diﬀerence of 0.1 MeV ontheM Zand Γ Zf o rL 3o n l ya sa tt h a ti n t e r s e c t i o nt h eR F modeling uncertainties are the largest. Thus, nine-parameter sets fro m all four experiments with their covariance matrices are used together with all the com- mon errors correlations. A grand covariance matrix, V,i s constructed and a combined nine-parameter set is obtained byminimizing χ 2=∆TV−1∆,w h e r e ∆is the vector of residu- als of the combined parameter set to the results of individualexperiments. Imposing lepton universality in the combinationresults in the combined ﬁve parameter set. Study of Z→b bandZ→c c In the sector of c-a n d b-physics, the LEP experiments have measured the ratios of partial widths Rb=Γ (Z→b b)/Γ(Z→ hadrons), and Rc=Γ (Z→c c)/Γ(Z→hadrons), and the forward-backward (charge) asymmetries Ab b FBandAc c FB.T h e SLD experiment at SLC has measured the ratios RcandRb and, utilizing the polarization of the electron beam, was able to obtain the ﬁnal state coupling parameters AbandAcfrom a measurement of the left-right forward-backward asymmetry ofb−andc−quarks. The high precision measurement of Rcat SLD was made possible owing to the small beam size and verystable beam spot at SLC, coupled with a highly precise CCDpixel detector. Several of the analyses have also determinedother quantities, in particular the semileptonic branching ratios, B(b→/lscript −), B(b→c→/lscript+), and B( c→/lscript+), the average time- integrated B0 B0mixing parameter χand the probabilities for a c–quark to fragment into a D+,aDs,aD∗+,o rac h a r m e d baryon. The latter measurements do not concern properties oftheZboson, and hence they do not appear in the Listing below. However, for completeness, we will report at the end of thisminireview their values as obtained ﬁtting the data containedin the Z section. All these quantities are correlated with the electroweak parameters, and since the mixture of bhadrons is diﬀerent from the one at the Υ(4S), their values might diﬀer from those measured at the Υ(4S). All the above quantities are correlated to each other since: •Several analyses (for example the lepton ﬁts) deter- mine more than one parameter simultaneously; •Some of the electroweak parameters depend explic- itly on the values of other parameters (for example R bdepends on Rc); •Common tagging and analysis techniques produce common systematic uncertainties. The LEP Electroweak Heavy Flavour Working Group has developed [31] a procedure for combining the measurements tak-ing into account known sources of correlation. The combiningprocedure determines fourteen pa rameters: the six parameters of interest in the electroweak sector, R b,Rc,Ab b FB,Ac c FB,Aband Acand, in addition, B( b→/lscript−), B(b→c→/lscript+), B(c→/lscript+), χ, f(D+),f(Ds),f(cbaryon)a n d P(c→D∗+)×B(D∗+→π+D0), to take into account their correlations with the electroweakparameters. Before the ﬁt both the peak and oﬀ-peak asym-metries are translated to the common energy√ s=9 1.26 GeV using the predicted energy dependence from ZFITTER [5]. Summary of the measurements and of the various kinds of analysis The measurements of RbandRcfall into two classes. In the ﬁrst, named single-tag measurement, a method for selecting bandcevents is applied and the number of tagged events is counted. A second technique, na med double-tag measurement, has the advantage that the tagging eﬃciency is directly derivedfrom the data thereby reducing the systematic error on themeasurement. The measurements in the b-a n d c-sector can be essentially grouped in the following categories: /BF/BL/BJ /BF/BL/BJ/BF/BL/BJ /BF/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI •Lifetime (and lepton) double-tagging measurements ofRb. These are the most precise measurements ofRband obviously dominate the combined re- sult. The main sources of systematics come fromthe charm contamination and from estimating the hemisphere b-tagging eﬃciency correlation; •Analyses with D/D ∗±to measure Rc.T h e s e m e a - surements make use of several diﬀerent taggingtechniques (inclusive/exclusive double tag, exclu-sive double tag, reconstruction of all weakly decay-ing charmed states) and no assumptions are madeon the energy dependence of charm fragmentation; •Am e a s u r e m e n to f R cusing single leptons and assuming B( b→c→/lscript+); •Lepton ﬁts which use hadronic events with one or more leptons in the ﬁnal state to measure theasymmetries A b b FBandAc c FB. Each analysis usually gives several other electroweak parameters. Thedominant sources of systematics are due to leptonidentiﬁcation, to other semileptonic branching ratios and to the modeling of the semileptonic decay; •Measurements of A b b FBusing lifetime tagged events with a hemisphere charge measurement. Thesemeasurements dominate the combined result; •Analyses with D/D ∗±to measure Ac c FBor simulta- neously Ab b FBandAc c FB; •Measurements of AbandAcfrom SLD, using several tagging methods (lepton, kaon, D/D∗, and vertex mass). These quantities are directly extracted froma measurement of the left–right forward–backwardasymmetry in c candb bproduction using a polarized electron beam. Averaging procedure All the measurements are provided by the LEP and SLD Collaborations in the form of tables with a detailed breakdownof the systematic errors of each measurement and its dependenceon other electroweak parameters. The averaging proceeds via the following steps: •Deﬁne and propagate a consistent set of external inputs such as branching ratios, hadron lifetimes, fragmentation models etc. All the measurements are checked to ensure that all use a common setof assumptions (for instance, since the QCD cor-rections for the forward– backward asymmetries are strongly dependent on the experimental conditions,the data are corrected before combining); •Form the full (statistical and systematic) covariance matrix of the measurements. The systematic cor-relations between diﬀerent analyses are calculatedfrom the detailed error breakdown in the mea-surement tables. The correlations relating severalmeasurements made by the same analysis are alsoused;•Take into account any explicit dependence of a measurement on the other electroweak parameters.As an example of this dependence, we illustratethe case of the double-tag measurement of R b, where c-quarks constitute the main background. The normalization of the charm contribution is not usually ﬁxed by the data and the measurement ofR bdepends on the assumed value of Rc,w h i c hc a n be written as: Rb=Rmeas b+a(Rc)(Rc−Rused c) Rc, (11) where Rmeas bis the result of the analysis which assumed a value of Rc=Rused canda(Rc)i st h e constant which gives the dependence on Rc; •Perform a χ2minimization with respect to the combined electroweak parameters. After the ﬁt the average peak asymmetries Ac c FBandAb b FB are corrected for the energy shift from 91.26 GeV to MZand for QED (initial state radiation), γexchange, and γZinterference eﬀects, to obtain the corresponding pole asymmetries A0,c FBand A0,b FB. This averaging procedure, using the fourteen parameters described above, and applied to the data contained in the Zparticle listing below, gives the following results (where the last8 parameters do not depend directly on the Z): R 0 b=0.21629 ±0.00066 R0 c=0.1721 ±0.0030 A0,b FB=0.0992 ±0.0016 A0,c FB=0.0707 ±0.0035 Ab=0.923 ±0.020 Ac=0.670 ±0.027 B(b→/lscript−)= 0 .1071 ±0.0022 B(b→c→/lscript+)= 0 .0801 ±0.0018 B(c→/lscript+)= 0 .0969 ±0.0031 χ=0.1250 ±0.0039 f(D+)= 0 .235 ±0.016 f(Ds)= 0 .126 ±0.026 f(cbaryon)= 0 .093 ±0.022 P(c→D∗+)×B(D∗+→π+D0)= 0 .1622 ±0.0048 Among the non–electroweak observables, the B semileptonic branching fraction B(b→/lscript−) is of special interest, since the dominant error source on this quantity is the dependence on /BF/BL/BK /BF/BL/BK/BF/BL/BK /BF/BL/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/CI the semileptonic decay model for b→/lscript−,w i t h ∆B(b→ /lscript−)b→/lscript−−model = 0.0012. 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Methods A378 , 101 (1996). /CI /C5/BT/CB/CB /CI /C5/BT/CB/CB/CI /C5/BT/CB/CB /CI /C5/BT/CB/CB/C7/CD/CA /BY/C1/CC /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /AC/D8 /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /CP/D2/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/CQ /DD /D8/CW/CT /C4/BX/C8 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CF /D3 /D6/CZ/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS/D6/CT/CU/BA /C4/BX/C8/B9/CB/C4/BV /BC/BI/B5/BA /CC/CW/CT /AC/D8 /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /CI /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/B8 /D8/CW/CT/CI /CW/CP/CS/D6/D3/D2/CX/CR /D4 /D3/D0/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /D8/CW/CT /D6/CP/D8/CX/D3/D7 /D3/CU /CW/CP/CS/D6/D3/D2/CX/CR /D8/D3 /D0/CT/D4/D8/D3/D2/CX/CR /D4/CP /D6/D8/CX/CP/D0/DB/CX/CS/D8/CW/D7/B8 /CP/D2/CS /D8/CW/CT /CI /D4 /D3/D0/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 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/B7/lscript−γγ /CJ /CS /CL< /BI. /BK × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BG/BL /D5 /D5γγ /CJ /CS /CL< /BH. /BH × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BH/BCν νγγ /CJ /CS /CL< /BF. /BD × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BH/BD /CT±µ∓/C4/BY /CJ /CQ /CL< /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BH/BE /CT±τ∓/C4/BY /CJ /CQ /CL< /BL. /BK × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BH/BFµ±τ∓/C4/BY /CJ /CQ /CL< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BH/BG /D4/CT /C4 /B8 /BU < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BH/BH /D4µ /C4 /B8 /BU < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/CJ /CP /CL/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CT/CP/CR/CW /D8 /DD/D4 /CT /D3/CU /D0/CT/D4/D8/D3/D2 /B4 /CT /B8µ /B8 /CP/D2/CSτ /B5/B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D1/BA/CJ /CQ /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 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/BZ/CT/CE/BK/BF. /BK/BK± /BC. /BD/BL /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BK/BE. /BK/BL± /BD. /BE/BC± /BC. /BK/BL /BE/BF/BT/BU/BX /BL/BH /C2 /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BF/BD /BZ/CT/CE/BE/BF/BT/BU/BX /BL/BH /C2 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /BU/CW/CP/CQ/CW/CP /CT/DA/CT/D2/D8/D7 /CX/D2 /CP /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /AC/CS/D9/CR/CX/CP/D0 /D6/CT/CV/CX/D3/D2 /D8/D3/CX/D1/D4 /D6/D3/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/BA /CC/CW/CT/DD /D9/D7/CT /D8/CW/CT /DA/CP/D0/D9/CT/D7 /BL/BD . /BD/BK/BJ /CP/D2/CS /BE . /BG/BK/BL /BZ/CT/CE /CU/D3 /D6 /D8/CW/CT /CI /D1/CP/D7/D7 /CP/D2/CS/D8/D3/D8/CP/D0 /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /D8/D3 /CT/DC/D8/D6/CP/CR/D8 /D8/CW/CX/D7 /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/BA/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BE /A0/parenleftbig µ /B7µ−/parenrightbig/A0/BE /A0/parenleftbig µ /B7µ−/parenrightbig/A0/BE /A0/parenleftbig µ 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/BD/BC− /BH < /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH < /BH. /BE× /BD/BC− /BH/BL/BH /BI/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BZ /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BH. /BH× /BD/BC− /BH/BL/BH /BT/BU/CA/BX/CD /BL/BG /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BE. /BD× /BD/BC− /BG/BL/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BD. /BG× /BD/BC− /BG/BL/BH /BT/C3/CA/BT /CF/CH /BL/BD /BY /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BI/BD/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CQ /D3 /D8 /CW /CS /CT /CR /CP /DD /D1/D3 /CS/CT/D7 /CI→π /BCγ/slashbigγγ /DB/CW/CX/CR/CW /CP /D6/CT /CX/D2/CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CP/CQ/D0/CT /CX/D2 /BT /BV/BV/C1/BT/B9/CA/CA/C1 /BL/BH /BZ /BA/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BI× /BD/BC− /BH/BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BZ /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BK. /BC× /BD/BC− /BH/BL/BH /BT/BU/CA/BX/CD /BL/BG /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BH. /BD× /BD/BC− /BH< /BH. /BD× /BD/BC− /BH< /BH. /BD× /BD/BC− /BH< /BH. /BD× /BD/BC− /BH/BL/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BE. /BC× /BD/BC− /BG/BL/BH /BT/C3/CA/BT /CF/CH /BL/BD /BY /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BH× /BD/BC− /BG< /BI. /BH× /BD/BC− /BG< /BI. /BH× /BD/BC− /BG< /BI. /BH× /BD/BC− /BG/BL/BH /BT/BU/CA/BX/CD /BL/BG /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BE× /BD/BC− /BH < /BG. /BE× /BD/BC− /BH< /BG. /BE× /BD/BC− /BH < /BG. /BE× /BD/BC− /BH/BL/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CC/CW/CX/D7 /CS/CT/CR/CP /DD/DB /D3/D9/D0/CS /DA/CX/D3/D0/CP/D8/CT /D8/CW/CT /C4/CP/D2/CS/CP/D9/B9/CH /CP/D2/CV /D8/CW/CT/D3 /D6/CT/D1/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH/BL/BH /BI/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BZ /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BH. /BH× /BD/BC− /BH/BL/BH /BT/BU/CA/BX/CD /BL/BG /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BD. /BG× /BD/BC− /BG/BL/BH /BT/C3/CA/BT /CF/CH /BL/BD /BY /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BI/BE/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CQ /D3 /D8 /CW /CS /CT /CR /CP /DD /D1/D3 /CS/CT/D7 /CI→π /BCγ/slashbig γγ /DB/CW/CX/CR/CW /CP /D6/CT /CX/D2/CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CP/CQ/D0/CT /CX/D2 /BT /BV/BV/C1/BT/B9/CA/CA/C1 /BL/BH /BZ /BA/A0/parenleftbig γγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig γγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig γγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig γγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BH < /BD. /BC× /BD/BC− /BH< /BD. /BC× /BD/BC− /BH < /BD. /BC× /BD/BC− /BH/BL/BH /BI/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BD. /BJ× /BD/BC− /BH/BL/BH /BI/BF/BT/BU/CA/BX/CD /BL/BG /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE < /BI. /BI× /BD/BC− /BH/BL/BH /BT/C3/CA/BT /CF/CH /BL/BD /BY /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BI/BF/C4/CX/D1/CX/D8 /CS/CT/D6/CX/DA/CT/CS /CX/D2 /D8/CW/CT /CR/D3/D2/D8/CT/DC/D8 /D3/CU /CR/D3/D1/D4 /D3/D7/CX/D8/CT /CI /D1/D3 /CS/CT/D0/BA/A0/parenleftbig π±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig π±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ× /BD/BC− /BH< /BJ× /BD/BC− /BH< /BJ× /BD/BC− /BH< /BJ× /BD/BC− /BH/BL/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE /A0/parenleftbig ρ±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ρ±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig ρ±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ρ±/CF∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BF× /BD/BC− /BH< /BK. /BF× /BD/BC− /BH< /BK. /BF× /BD/BC− /BH< /BK. /BF× /BD/BC− /BH/BL/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/A0/parenleftbig/C2/ψ /B4/BD /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BD /B7/BC. /BE/BF − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BD /B7/BC. /BE/BF − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH/BD /B7/BC. /BE/BF − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BD /B7/BC. /BE/BF − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF. /BE/BD± /BC. /BE/BD /B7/BC. /BD/BL − /BC. /BE/BK /BH/BH/BF /BI/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /BY /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BF. /BL± /BC. /BE± /BC. /BF /BH/BD/BD /BI/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BF. /BJ/BF± /BC. /BF/BL± /BC. /BF/BI /BD/BH/BF /BI/BI/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BI/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /BY /CR/D3/D1/CQ/CX/D2/CT µ /B7µ−/CP/D2/CS /CT /B7/CT−/C2/ψ /B4/BD /CB /B5/CS /CT /CR /CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/BA /CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/CU/D3 /D6/D4 /D6/D3/D1/D4/D8 /C2/ψ /B4/BD /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /B4/BE . /BD± /BC. /BI± /BC. /BG /B7/BC. /BG − /BC. /BE /B4/D8/CW/CT/D3 /D6/BA/B5/B5× /BD/BC− /BG/BA/BI/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /CX/CS/CT/D2/D8/CX/CU/DD /C2/ψ /B4/BD /CB /B5 /CU/D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6/D7/BA /B4/BG. /BK± /BE. /BG/B5/B1 /D3/CU/D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /CS/D9/CT /D8/D3 /D4 /D6/D3/D1/D4/D8 /C2/ψ /B4/BD /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /B4/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C6 /B5/BA/BI/BI/BV/D3/D1/CQ/CX/D2/CX/D2/CV µ /B7µ−/CP/D2/CS /CT /B7/CT−/CR/CW/CP/D2/D2/CT/D0/D7 /CP/D2/CS /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/D7/BA /B4/BJ. /BJ /B7/BI. /BF − /BH. /BG /B5/B1 /D3/CU /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /CS/D9/CT /D8/D3 /D4 /D6/D3/D1/D4/D8 /C2/ψ /B4/BD /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/A0/parenleftbig ψ /B4/BE /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BC± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BC± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BC± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BC± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI± /BC. /BH± /BC. /BF /BF/BL /BI/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C2 /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD. /BI± /BC. /BF± /BC. /BE /BG/BI/BA/BL /BI/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD. /BI/BC± /BC. /BJ/BF± /BC. /BF/BF /BH/BA/BG /BI/BL/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BI/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C2 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DA/CX/CP /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 ψ /B4/BE /CB /B5→/lscript /B7/lscript−/B4/lscript/BPµ /B8 /CT /B5/BA/BI/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DA/CX/CP /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 ψ /B4/BE /CB /B5→/C2/ψπ /B7π−/B8 /DB/CX/D8/CW /C2/ψ→/lscript /B7/lscript−/BA/BI/BL/BT/BU/CA/BX/CD /BL/BG /C8 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DA/CX/CP /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B8/DB /CX /D8 /CW/C2/ψ→µ /B7µ−/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BI± /BC. /BH /BF/BF /BJ/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C2 /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BH. /BC± /BE. /BD /B7/BD. /BH − /BC. /BL /BI/BA/BG /BJ/BD/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BJ/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C2 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DA/CX/CP /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 χ/CR /BD→ /C2/ψ /B7γ /B8/DB/CX/D8/CW /C2/ψ→/lscript /B7/lscript−/B4/lscript /BPµ /B8 /CT /B5/BA /CC/CW/CT /C5 /B4/lscript /B7/lscript−γ /B5/DF /C5 /B4/lscript /B7/lscript−/B5 /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D7/D4 /CT/CR/D8/D6/D9/D1/CX/D7 /AC/D8/D8/CT/CS /DB/CX/D8/CW /D8 /DB /D3 /CV/CP/D9/D7/D7/CX/CP/D2 /D7/CW/CP/D4 /CT/D7 /CU/D3 /D6χ/CR /BD /CP/D2/CSχ/CR /BE /BA/BJ/BD/CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 χ/CR /BD→ /C2/ψ /B7γ /B8 /DB/CX/D8/CW /C2/ψ→ µ /B7µ−/BA/A0/parenleftbig χ/CR /BE /B4/BD /C8 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/D6/CT/D7/D9/D0/D8 /B4/D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1 /D3/CU /BT/BU/CA/BX/CD /BL/BF /C1 /B5/BA/BK/BC/BW/BX/BV/BT/C5/C8 /BL/BD /C2 /D6/CT/D4 /D3 /D6/D8 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BU /B4 /BW /BC→ /C3−π /B7/B5/A0 /B4 /BW∗/B4/BE/BC/BD/BC/B5±/CG/B5/slashbig/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 /BP/B4 /BH. /BD/BD± /BC. /BF/BG/B5× /BD/BC− /BF/BA /CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CT /CP/CQ /D3/DA/CT /D2/D9/D1/CQ /CT/D6 /CP/D7/D7/D9/D1/CX/D2/CV/BU/B4 /BW /BC→ /C3−π /B7/B5/BP/B4 /BF . /BI/BE± /BC. /BF/BG± /BC. /BG/BG/B5/B1 /CP/D2/CS /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /B4 /BH /BH ± /BG/B5/B1/BA/CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D8/CW/CT/CX/D6 /D3 /D6/CX/CV/CX/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /D3/CU /BC . /BE/BI± /BC. /BC/BH /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /D2/CT/DB /BV/C4/BX/C7/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BK . /BD± /BD. /BI/B5/B1/BA/A0/parenleftbig/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BE /BB/A0/BI /A0/parenleftbig/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BE /BB/A0/BI /A0/parenleftbig/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BE /BB/A0/BI /A0/parenleftbig/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BE /BB/A0/BI/BW/D7 /BD /B4/BE/BH/BF/BI/B5±/CX/D7 /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /D3 /D6/CQ/CX/D8/CP/D0/D0/DD/B9/CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT /D3/CU /D8/CW/CT /BW/D7 /D1/CT/D7/D3/D2/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BE± /BC. /BC/BL± /BC. /BC/BI /BC. /BH/BE± /BC. /BC/BL± /BC. /BC/BI/BC. /BH/BE± /BC. /BC/BL± /BC. /BC/BI /BC. /BH/BE± /BC. /BC/BL± /BC. /BC/BI/BL/BE /BK/BD/C0/BX/C1/CB/CC/BX/CA /BC/BE /BU /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BK/BD/C0/BX/C1/CB/CC/BX/CA /BC/BE /BU /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /D8/CW/CX/D7 /D1/CT/D7/D3/D2 /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D7 /BW/D7 /BD /B4/BE/BH/BF/BI/B5±→ /BW∗±/C3 /BC/CP/D2/CS/BW/D7 /BD /B4/BE/BH/BF/BI/B5±→ /BW∗ /BC/C3±/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /D3/CU/D8/CW/CT /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /CX/D7 /D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/CS /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/A0/parenleftbig/BWsJ /B4/BE/BH/BJ/BF/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BF /BB/A0/BI /A0/parenleftbig/BWsJ /B4/BE/BH/BJ/BF/B5±/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BF /BB/A0/BI /A0/parenleftbig/BWsJ 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/D8/CW/CT /BW∗/B4/BE/BC/BD/BC/B5±/D1/CT/D7/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6/D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BK/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C6 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BK/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C6 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BW∗/prime/B4/BE/BI/BE/BL/B5±→ /BW∗±π /B7π−/DB/CX/D8/CW/BW∗ /B7→ /BW /BCπ /B7/B8 /CP/D2/CS /BW /BC→ /C3−π /B7/BA /CC/CW/CT/DD /D5/D9/D3/D8/CT /CP /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CI→/BW∗/prime/B4/BE/BI/BE/BL/B5±× /BU/B4 /BW∗/prime/B4/BE/BI/BE/BL/B5 /B7→ /BW∗ /B7π /B7π−/B5< /BF. /BD× /BD/BC− /BF/BA/A0/parenleftbig/BU∗/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /CG/parenrightbig/B7/A0/parenleftbig/BU∗/CG/parenrightbig/bracketrightbig/A0/BF/BI /BB/B4/A0/BF/BH 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/BC. /BJ/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BI/BC± /BC. /BC/BF/BI± /BC. /BC/BK/BF /BK/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C5 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BC. /BJ/BJ/BD± /BC. /BC/BE/BI± /BC. /BC/BJ/BC /BK/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BW /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BC. /BJ/BE± /BC. /BC/BF± /BC. /BC/BI /BK/BI/BT/BU/CA/BX/CD /BL/BH /CA /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BC. /BJ/BI± /BC. /BC/BK± /BC. /BC/BI /BD/BF/BJ/BK /BK/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BU /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BK/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C5 /D9/D7/CT /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D1/CT/D8/CW/D3 /CS /CP/D2/CS 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/D3/D2/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /D6/CT/CU/CT/D6/D7 /D8/D3 /CP /CQ /B9/AD/CP/DA/D3 /D6/CT/CS /D1/CT/D7/D3/D2 /D1/CX/DC/D8/D9/D6/CT /D3/CU /BU/D9 /B8 /BU/CS /B8/CP /D2 /CS /BU/D7 /BA/BK/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BU /CP/D7/D7/D9/D1/CT /CP /BL . /BG/B1 /CQ /B9/CQ/CP /D6/DD /D3/D2 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /D6/CT/CU/CT/D6/D7 /D8/D3 /CP /CQ /B9/AD/CP/DA/D3 /D6/CT/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU/D9 /B8 /BU/CS /B8/CP /D2 /CS /BU/D7 /BA/A0/parenleftbig/BU /B7/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BJ /BB/A0/BI /A0/parenleftbig/BU /B7/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BJ /BB/A0/BI /A0/parenleftbig/BU /B7/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BJ /BB/A0/BI /A0/parenleftbig/BU /B7/CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BJ /BB/A0/BI/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/CU /B4 /CQ→ /BU /B7/B5 /CP/D2/CS /CAb /BP/A0/B4 /CQ /CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA /CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /A0/B4 /BU /B7/CG/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 /BP /CAb× /CU/B4 /CQ→ /BU /B7/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BJ/BE± /BC. /BC/BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BK/BJ/BE± /BC. /BC/BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BK/BJ/BE± /BC. /BC/BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BK/BJ/BE± /BC. /BC/BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BK/BK/BJ± /BC. /BC/BC/BF/BC /BC. /BC/BK/BK/BJ± /BC. /BC/BC/BF/BC/BC. /BC/BK/BK/BJ± /BC. /BC/BC/BF/BC /BC. /BC/BK/BK/BJ± /BC. /BC/BC/BF/BC /BK/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C3 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BK/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C3 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BU /B7/D1/CT/D7/D3/D2/D7 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/D7/CU/B4 /BU /B7/B5 /BP /B4/BG/BC . /BL/BL± /BC. /BK/BE± /BD. /BD/BD/B5/B1/BA /CC/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV /D8/CW/CX/D7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CQ /DD /D3/D9/D6 /DA/CP/D0/D9/CT /D3/CU /CAb /BP/A0 /B4 /CQ/CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA /A0/parenleftbig/BU /BC/D7 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BK /BB/A0/BI /A0/parenleftbig/BU /BC/D7 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BK /BB/A0/BI /A0/parenleftbig/BU /BC/D7 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BK /BB/A0/BI /A0/parenleftbig/BU /BC/D7 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BK /BB/A0/BI/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/CU /B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /CAb /BP/A0/B4 /CQ /CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA /CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /A0/B4 /BU /BC/D7 /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 /BP /CAb× /CU/B4 /CQ→ /BU /BC/D7 /B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE/BF± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BE/BE/BF± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BE/BE/BF± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BE/BE/BF± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/D7/CT/CT/D2 /BK/BL/BT/BU/CA/BX/CD /BL/BE /C5 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/D7/CT/CT/D2 /BL/BC/BT /BV/CC/C7/C6 /BL/BE /C6 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/D7/CT/CT/D2 /BL/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BK/BL/BT/BU/CA/BX/CD /BL/BE /C5 /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT /CX/D7 /A0/B4 /BU /BC/D7 /CG/B5∗ /BU/B4 /BU /BC/D7→ /BW/D7µνµ /CG/B5∗ /BU/B4 /BW/D7→φπ /B5/slashbig/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BP/B4 /BD /BK ± /BK/B5× /BD/BC− /BH/BA/BL/BC/BT /BV/CC/C7/C6 /BL/BE /C6 /AC/D2/CS /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /BU /BC/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /BW/D7 /B9/lscript /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/B8 /DB/CX/D8/CW /BW /B7/D7→φπ /B7/CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /C3 /B7/BA /BT/D7/D7/D9/D1/CX/D2/CV /CA/CQ /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CP/D2/CS /CP/DA/CT/D6/CP/CV/CX/D2/CV /D3/DA/CT/D6 /D8/CW/CT /CT /CP/D2/CS µ /CR/CW/CP/D2/D2/CT/D0/D7/B8 /CP/D9/D8/CW/D3 /D6/D7 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CQ /CT /CU /B4 /CQ→ /BU /BC/D7 /B5× /BU/B4 /BU /BC/D7→/BW−/D7/lscript /B7ν/lscript /CG/B5× /BU/B4 /BW−/D7→φπ−/B5/BP /B4 /BF . /BL± /BD. /BD± /BC. /BK/B5× /BD/BC− /BG/BA/BL/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /AC/D2/CS /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /BU /BC/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /BW/D7 /B9/lscript /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/B8 /DB/CX/D8/CW /BW /B7/D7→ φπ /B7/CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /C3 /B7/BA /CD/D7/CX/D2/CV /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BE . /BJ± /BC. /BJ/B5/B1 /CP/D2/CS /D7/D9/D1/D1/CX/D2/CV /D9/D4 /D8/CW/CT/CT /CP/D2/CSµ /CR/CW/CP/D2/D2/CT/D0/D7/B8 /D8/CW/CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT/BU/B4 /CQ→ /BU /BC/D7 /B5× /BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CG /B5/BP/BC . /BC/BG/BC± /BC. /BC/BD/BD /B7/BC. /BC/BD/BC − /BC. /BC/BD/BE /BA/A0/parenleftbig/BU /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BL /BB/A0/BI /A0/parenleftbig/BU /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BL /BB/A0/BI /A0/parenleftbig/BU /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BL /BB/A0/BI /A0/parenleftbig/BU /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BF/BL /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BL/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BL/BF/BT/BU/CA/BX/CD /BL/BJ /BX /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BL/BG/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BL/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /BU/CR→ /C2/ψπ /B7/B8 /C2/ψ /CP /B7/BD /B8 /CP/D2/CS/C2/ψ/lscript /B7ν/lscript /B8 /DB/CX/D8/CW /C2/ψ→/lscript /B7/lscript−/B8/lscript /BP /CT /B8µ /BA /CC/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /B4/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B5 /CU/D3 /D6/D8/CW/CT /D8/CW/D6/CT/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /CX/D7 /BE /B4/BC . /BI/BF± /BC. /BE/B5/B8 /BC /B4/BD . /BD/BC± /BC. /BE/BE/B5/B8 /CP/D2/CS /BD /B4/BC . /BK/BE± /BC. /BD/BL/B5 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/C1/D2/D8/CT/D6/D4 /D6/CT/D8/CX/D2/CV /D8/CW/CT /BE /BU/CR→ /C2/ψπ /B7/CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CP/D7 /D7/CX/CV/D2/CP/D0/B8 /D8/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /A0/B4 /BU /B7/CR /CG/B5× /BU/B4 /BU/CR→/C2/ψπ /B7/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 /BP/B4/BF . /BK /B7/BH. /BC − /BE. /BG± /BC. /BH/B5× /BD/BC− /BH/BA /C1/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B8 /D8/CW/CT /BL/BC/B1 /BV/C4/CQ /D3/D9/D2/CS/D7 /CP /D6/CT /A0/B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→ /C2/ψπ /B7/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /BD. /BC/BI× /BD/BC− /BG/B8/A0 /B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→/C2/ψ /CP /B7/BD /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /BH. /BE/BL× /BD/BC− /BG/B8 /A0/B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→ /C2/ψ/lscript /B7ν/lscript /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 </BI. /BL/BI× /BD/BC− /BH/BA/BL/BF/BT/BU/CA/BX/CD /BL/BJ /BX /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /BU/CR→ /C2/ψπ /B7/B8 /C2/ψ/lscript /B7ν/lscript /B8/CP /D2 /CS /C2/ψ /B4/BFπ /B5 /B7/B8/DB/CX/D8/CW /C2/ψ→/lscript /B7/lscript−/B8/lscript /BP /CT /B8µ /BA /CC/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /B4/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B5 /CU/D3 /D6 /D8/CW/CT /D8/CW/D6/CT/CT /CS/CT/CR/CP /DD/D1/D3 /CS/CT/D7 /CX/D7 /BD /B4/BD . /BJ/B5/B8 /BC /B4/BC . /BF/B5/B8 /CP/D2/CS /BD /B4/BE . /BF/B5 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /BL/BC/B1 /BV/C4 /D0/CX/D1/B9/CX/D8/D7/BM /A0/B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→ /C2/ψπ /B7/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /B4/BD. /BC/BH/DF /BC. /BK/BG/B5× /BD/BC− /BG/B8/A0 /B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→/C2/ψ/lscriptν/lscript /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /B4/BH. /BK/DF /BH. /BC/B5× /BD/BC− /BH/B8/A0 /B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→ /C2/ψ /B4/BFπ /B5 /B7/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /BD. /BJ/BH× /BD/BC− /BG/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D6/CP/D2/CV/CT/D7 /CP /D6/CT /CS/D9/CT /D8/D3 /D8/CW/CT /D4 /D6/CT/CS/CX/CR/D8/CT/CS /BU/CR /D0/CX/CU/CT/D8/CX/D1/CT /B4/BC . /BG/DF /BD. /BG/B5 /D4/D7/BA/BL/BG/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /BU/CR→ /C2/ψπ /B7/CP/D2/CS /C2/ψ/lscript /B7ν/lscript /DB/CX/D8/CW/C2/ψ→/lscript /B7/lscript−/B8/lscript /BP /CT /B8µ /BA /CC/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /B4/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B5 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /CS/CT/B9/CR/CP /DD /D1/D3 /CS/CT/D7 /CX/D7 /BC/B4 /BC. /BG/BG/B5 /CP/D2/CS /BE/B4 /BC. /BK/BD/B5 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /BL/BC/B1 /BV/C4/D0/CX/D1/CX/D8/D7/BM /A0/B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→ /C2/ψπ /B7/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /BF. /BI× /BD/BC− /BH/CP/D2/CS /A0/B4 /BU /B7/CR /CG/B5∗ /BU/B4 /BU/CR→/C2/ψ/lscript /B7ν/lscript /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 < /BH. /BE× /BD/BC− /BH/BA/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BC /BB/A0/BI /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BC /BB/A0/BI /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BC /BB/A0/BI /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BC /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BI /BL/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BC. /BC/BE/BD± /BC. /BC/BC/BF± /BC. /BC/BC/BH /BL/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BL/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /D1/CT/CP/D7/D9/D6/CT /CAb× /CU/B4 /CQ→ /A3 /B7/CR /CG /B5× /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BC . /BD/BE/BE±/BC. /BC/BE/BF± /BC. /BC/BD/BC/B5/B1 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/D7/BN /D8/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5/B1/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6/CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D9/CT /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/BL/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /A3 /B7/CR /CQ/CP /D6/DD /D3/D2/D7 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/D7/CU/B4 /CQ→ /A3 /B7/CR /CG /B5/BP /BC. /BD/BD/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI /D9/D7/CX/D2/CV /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BG . /BG± /BC. /BI/B5/B1/BN /DB /CT/CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5/B1 /D3/CQ/D8/CP/CX/D2/CX/D2/CV /CU/B4 /CQ→/A3 /B7/CR /CG /B5/BP /BC . /BC/BL/BJ± /BC. /BC/BD/BF± /BC. /BC/BE/BH /DB/CW/CT/D6/CT /D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /D8/D3/D8/CP/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6/CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D9/CT /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/CC/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV /D8/CW/CX/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CQ /DD /D3/D9/D6 /DA/CP/D0/D9/CT /D3/CU/CAb /BP/A0 /B4 /CQ /CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA/A0/parenleftbig/A4 /BC/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BD /BB/A0/BI /A0/parenleftbig/A4 /BC/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BD /BB/A0/BI /A0/parenleftbig/A4 /BC/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BD /BB/A0/BI /A0/parenleftbig/A4 /BC/CR /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BD /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D7/CT/CT/D2 /BL/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BL/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CR/CW/CP /D6/D1/CT/CS /D7/D8/D6/CP/D2/CV/CT /CQ/CP /D6/DD /D3/D2 /A4 /BC/CR /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/A4 /BC/CR→ /A4−π /B7/B4 /A4−→ /A3π−/B5/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /CU/A4 /BC/CR× /BU/B4 /A4 /BC/CR→/A4−π /B7/B5/BP /B4 /BG . /BJ± /BD. /BG± /BD. /BD/B5× /BD/BC− /BG/D4 /CT/D6 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD /BA /A0/parenleftbig/A4/CQ /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BE /BB/A0/BI /A0/parenleftbig/A4/CQ /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BE /BB/A0/BI /A0/parenleftbig/A4/CQ /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BE /BB/A0/BI /A0/parenleftbig/A4/CQ /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BE /BB/A0/BI/C0/CT/D6/CT /A4/CQ /CX/D7 /D9/D7/CT/CS /CP/D7 /CP /D2/D3/D8/CP/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D7/D8/D6/CP/D2/CV/CT /CQ /B9/CQ/CP /D6/DD /D3/D2 /D7/D8/CP/D8/CT/D7 /A4−/CQ /CP/D2/CS /A4 /BC/CQ /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D7/CT/CT/D2 /BL/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE /D7/CT/CT/D2 /BL/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE /D7/CT/CT/D2 /BD/BC/BC/BT/BU/CA/BX/CD /BL/BH /CE /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE /BG/BC/BG /BG/BC/BG/BG/BC/BG /BG/BC/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/CI /BL/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CQ /CT/CP/D9/D8 /DD /D7/D8/D6/CP/D2/CV/CT /CQ/CP /D6/DD /D3/D2 /A4/CQ /CX/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0 /A4/CQ→ /A4−/lscript− ν/lscript /CG /BA /BX/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /A4/CQ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D7 /D7/CT/CT/D2 /CU/D6/D3/D1 /D8/CW/CT/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /A4∓/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /CP /D0/CT/D4/D8/D3/D2 /D3/CU /D8/CW/CT /D7/CP/D1/CT /D7/CX/CV/D2/BA /BY /D6/D3/D1 /D8/CW/CT /CT/DC/CR/CT/D7/D7/D3/CU /CK/D6/CX/CV/CW/D8/B9/D7/CX/CV/D2Ꜽ /D4/CP/CX/D6/D7 /A4∓/lscript∓/CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CK/DB/D6/D3/D2/CV/B9/D7/CX/CV/D2Ꜽ /D4/CP/CX/D6/D7 /A4∓/lscript±/D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /BU/B4 /CQ→ /A4/CQ /B5× /BU/B4 /A4/CQ→ /A4−/lscript−/CG /B5/BP/B4 /BF . /BC± /BD. /BC± /BC. /BF/B5× /BD/BC− /BG/D4/CT /D6/D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/CX/CT/D7/B8 /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D1/D9/D3/D2/D7/BA /BL/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /CX/D2/DA/CT/D7/D8/CX/CV/CP/D8/CT /A4 /B9/D0/CT/D4/D8/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D2/CS /AC/D2/CS /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /D3/CU /CK/D6/CX/CV/CW/D8/DF/D7/CX/CV/D2Ꜽ /D4/CP/CX/D6/D7 /A4∓/lscript∓/CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CK/DB/D6/D3/D2/CV/DF/D7/CX/CV/D2Ꜽ /D4/CP/CX/D6/D7 /A4∓/lscript±/BA /CC/CW/CX/D7 /CT/DC/CR/CT/D7/D7 /CX/D7 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS/CP/D7 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /A4/CQ /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /BU/B4 /CQ→/A4/CQ /B5× /BU/B4 /A4/CQ→ /CG/CR /CG/lscript− ν/lscript /B5× /BU/B4 /CG/CR→ /A4−/CG/prime/B5/BP /B4 /BH . /BG± /BD. /BD± /BC. /BK/B5× /BD/BC− /BG/D4/CT /D6/D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/CX/CT/D7/B8 /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D1/D9/D3/D2/D7/B8 /DB/CX/D8/CW /CG/CR /CP/CR /CW /CP /D6/D1/CT/CS /CQ/CP /D6/DD /D3/D2/BA /BD/BC/BC/BT/BU/CA/BX/CD /BL/BH /CE /D3/CQ/D7/CT/D6/DA/CT /CP/D2 /CT/DC/CR/CT/D7/D7 /D3/CU /CK/D6/CX/CV/CW/D8/B9/D7/CX/CV/D2Ꜽ /D4/CP/CX/D6/D7 /A4∓/lscript∓/CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CK/DB/D6/D3/D2/CV/B9/D7/CX/CV/D2Ꜽ/D4/CP/CX/D6/D7 /A4∓/lscript±/CX/D2 /CY/CT/D8/D7/BM /D8/CW/CX/D7 /CT/DC/CR/CT/D7/D7 /CX/D7 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /CQ /CT/CP/D9/D8 /DD /D7/D8/D6/CP/D2/CV/CT /CQ/CP /D6/DD /D3/D2/A4/CQ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B8 /DB/CX/D8/CW /A4/CQ→ /A4−/lscript− ν/lscript /CG /BA /CC/CW/CT/DD /AC/D2/CS /D8/CW/CP/D8 /D8/CW/CT /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/CU /D3 /D6 /D8/CW/CX/D7 /D7/CX/CV/D2/CP/D0 /D8/D3/CR/D3/D1/CT /CU/D6/D3/D1 /D2/D3/D2 /CQ /B9/CQ/CP /D6/DD /D3/D2 /CS/CT/CR/CP /DD/D7 /CX/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BH × /BD/BC− /BG/CP/D2/CS /D8/CW/CP/D8 /A3/CQ /CS/CT/CR/CP /DD/D7 /CR/CP/D2 /CP/CR/CR/D3/D9/D2/D8/CU/D3 /D6 /D0/CT/D7/D7 /D8/CW/CP/D2 /BD/BC/B1 /D3/CU /D8/CW/CT/D7/CT /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /A4/CQ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CX/D7 /D8/CW/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /BU/B4 /CQ→/A4/CQ /B5× /BU/B4 /A4/CQ→ /A4−/lscript−/CG /B5/BP /B4 /BH . /BL± /BE. /BD± /BD. /BC/B5× /BD/BC− /BG/D4 /CT/D6 /D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/CX/CT/D7/B8 /CP/DA/CT/D6/CP/CV/CT/CS/D3/DA/CT/D6 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D1/D9/D3/D2/D7/BA /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BF /BB/A0/BI /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BF /BB/A0/BI /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BF /BB/A0/BI /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2 /CG/parenrightbig/BB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BG/BF /BB/A0/BI/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/CU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /CP/D2/CS/CAb /BP/A0 /B4 /CQ /CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA /CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /A0/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2 /CG/B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5 /BP/CAb× /CU/B4 /CQ→/CQ /B9/CQ/CP /D6/DD /D3/D2/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BL/BJ± /BC. /BC/BC/BF/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BD/BL/BJ± /BC. /BC/BC/BF/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BD/BL/BJ± /BC. /BC/BC/BF/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BD/BL/BJ± /BC. /BC/BC/BF/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BE/BE/BD± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BH/BK /BC. /BC/BE/BE/BD± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BH/BK/BC. /BC/BE/BE/BD± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BH/BK /BC. /BC/BE/BE/BD± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BH/BK /BD/BC/BD/BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BD/BC/BD/BU/BT/CA/BT /CC/BX /BL/BK /CE /D9/D7/CT /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /CX/CS/CT/D2/D8/CX/AC/CT/CS /D4 /D6/D3/D8/D3/D2/D7 /CX/D2 /CQ /B9/CW/CP/CS/D6/D3/D2 /CS/CT/CR/CP /DD/D7 /D8/D3 /D1/CT/CP/D7/D9/D6/CT/CU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/BC. /BD/BC/BE± /BC. /BC/BC/BJ± /BC. /BC/BE/BJ/BA /CC/CW/CT/DD /CP/D7/D7/D9/D1/CT /BU/CA/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /D4/CG /B5 /BP/B4/BH/BK± /BI/B5/B1 /CP/D2/CS /BU/CA/B4 /BU /BC/D7→ /D4/CG /B5/BP/B4 /BK . /BC± /BG. /BC/B5/B1/BA /CC/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV /D8/CW/CX/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CQ /DD /D3/D9/D6 /DA/CP/D0/D9/CT /D3/CU /CAb /BP/A0 /B4 /CQ /CQ /B5/BB/A0/B4/CW/CP/CS/D6/D3/D2/D7/B5/BA/A0/parenleftbig/CP/D2/D3/D1/CP/D0/D3/D9/D7 γ /B7 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/CP/D2/D3/D1/CP/D0/D3/D9/D7 γ /B7 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig/CP/D2/D3/D1/CP/D0/D3/D9/D7 γ /B7 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/CP/D2/D3/D1/CP/D0/D3/D9/D7 γ /B7 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/C4/CX/D1/CX/D8/D7 /D3/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D7/D3/D9/D6/CR/CT/D7 /D3/CU /D4 /D6/D3/D1/D4/D8 /D4/CW/D3/D8/D3/D2/D7 /CQ/CT /DD /D3/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/D7 /CU/D3 /D6 /AC/D2/CP/D0/B9/D7/D8/CP/D8/CT/CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BF< /BF. /BE× /BD/BC− /BF< /BF. /BE× /BD/BC− /BF< /BF. /BE× /BD/BC− /BF/BL/BH /BD/BC/BE/BT/C3/CA/BT /CF/CH /BL/BC /C2 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD/BC/BE/BT/C3/CA/BT /CF/CH /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8 /A0/B4γ /CG/B5< /BK. /BE /C5/CT/CE /CP/D8 /BL/BH/B1/BV/C4/BA /CC/CW/CT/DD /CP/D7/D7/D9/D1/CT /CP /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD γ /D5 /D5/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/D2/CS /D9/D7/CT /BX/B4 γ /B5> /BD/BC /BZ/CT/CE/BA/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BG < /BH. /BE× /BD/BC− /BG< /BH. /BE× /BD/BC− /BG < /BH. /BE× /BD/BC− /BG/BL/BH /BD/BC/BF/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BC/BF/BT /BV/CC/C7/C6 /BL/BD /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /D4/CW/D3/D8/D3/D2/D7 /DB/CX/D8/CW /BX> /BE/B1 /D3/CU /CQ /CT/CP/D1 /CT/D2/CT/D6/CV/DD /B4 > /BC. /BL /BZ/CT/CE/B5/BA/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG< /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG/BL/BH /BD/BC/BG/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BC/BG/BT /BV/CC/C7/C6 /BL/BD /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /D4/CW/D3/D8/D3/D2/D7 /DB/CX/D8/CW /BX> /BE/B1 /D3/CU /CQ /CT/CP/D1 /CT/D2/CT/D6/CV/DD /B4 > /BC. /BL /BZ/CT/CE/B5/BA/A0/parenleftbig τ /B7τ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig τ /B7τ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig τ /B7τ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig τ /B7τ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BF× /BD/BC− /BG < /BJ. /BF× /BD/BC− /BG< /BJ. /BF× /BD/BC− /BG < /BJ. /BF× /BD/BC− /BG/BL/BH /BD/BC/BH/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BC/BH/BT /BV/CC/C7/C6 /BL/BD /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /D4/CW/D3/D8/D3/D2/D7 /DB/CX/D8/CW /BX> /BE/B1 /D3/CU /CQ /CT/CP/D1 /CT/D2/CT/D6/CV/DD /B4 > /BC. /BL /BZ/CT/CE/B5/BA/A0/parenleftbig /lscript /B7/lscript−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig /lscript 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/CC/C1/C8/C4/C1/BV/C1/CC/C1/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CI /BW/BX/BV/BT /CH /BT /CE/BX/CA/BT /BZ/BX /C8 /BT/CA/CC/C1/BV/C4/BX /C5/CD/C4 /CC/C1/C8/C4/C1/BV/C1/CC/C1/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CI /BW/BX/BV/BT /CH/BT /CE/BX/CA/BT /BZ/BX /C8 /BT/CA/CC/C1/BV/C4/BX /C5/CD/C4 /CC/C1/C8/C4/C1/BV/C1/CC/C1/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CI /BW/BX/BV/BT /CH /BT /CE/BX/CA/BT /BZ/BX /C8 /BT/CA/CC/C1/BV/C4/BX /C5/CD/C4 /CC/C1/C8/C4/C1/BV/C1/CC/C1/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CI /BW/BX/BV/BT /CH/CB/D9/D1/D1/CT/CS /D3/DA/CT/D6 /D4/CP /D6/D8/CX/CR/D0/CT /CP/D2/CS /CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/B8 /DB/CW/CT/D2 /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT/BA /angbracketleftbig/C6γ/angbracketrightbig/angbracketleftbig/C6γ/angbracketrightbig/angbracketleftbig/C6γ/angbracketrightbig/angbracketleftbig/C6γ/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BL/BJ± /BC. /BC/BE± /BD. /BD/BH /BE/BC. /BL/BJ± /BC. /BC/BE± /BD. /BD/BH/BE/BC. /BL/BJ± /BC. /BC/BE± /BD. /BD/BH /BE/BC. /BL/BJ± /BC. /BC/BE± /BD. /BD/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6π±/angbracketrightbig/angbracketleftbig/C6π±/angbracketrightbig/angbracketleftbig/C6π±/angbracketrightbig/angbracketleftbig/C6π±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BC/BF± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ. /BC/BF± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ. /BC/BF± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ. /BC/BF± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ. /BC/BC/BJ± /BC. /BE/BC/BL /BT/BU/BX /BC/BG /BV /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BJ. /BE/BI± /BC. /BD/BC± /BC. /BK/BK /BT/BU/CA/BX/CD /BL/BK /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BJ. /BC/BG± /BC. /BF/BD /BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BJ. /BC/BH± /BC. /BG/BF /BT/C3/BX/CA/CB /BL/BG /C8 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6π /BC/angbracketrightbig/angbracketleftbig/C6π /BC/angbracketrightbig/angbracketleftbig/C6π /BC/angbracketrightbig/angbracketleftbig/C6π /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BJ/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BJ/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BJ/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BJ/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BH/BH± /BC. /BC/BI± /BC. /BJ/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BL. /BI/BF± /BC. /BD/BF± /BC. /BI/BF /BU/BT/CA/BT /CC/BX /BL/BJ /C2 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BL. /BL/BC± /BC. /BC/BE± /BC. /BF/BF /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BL. /BE± /BC. /BE± /BD. /BC /BT/BW /BT/C5 /BL/BI /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6η/angbracketrightbig/angbracketleftbig/C6η/angbracketrightbig/angbracketleftbig/C6η/angbracketrightbig/angbracketleftbig/C6η/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD. /BE/BC± /BC. /BC/BG± /BC. /BD/BD /C0/BX/C1/CB/CC/BX/CA /BC/BE /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BL/BJ± /BC. /BC/BF± /BC. /BD/BD /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BL/BF± /BC. /BC/BD± /BC. /BC/BL /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /BG/BC/BH /BG/BC/BH/BG/BC/BH /BG/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/CI WEIGHTED AVERAGE 1.01 ±0.08 (Error scaled by 1.3) ACCIARRI 96 L3 0.9ACKERSTAFF 98A OPAL 0.2HEISTER 02C ALEP 2.5χ2 3.5 (Confidence Level = 0.171) 0.6 0.8 1 1.2 1.4 1.6 1.8 /angbracketleftBig/C6η/angbracketrightBig /angbracketleftbig/C6ρ±/angbracketrightbig/angbracketleftbig/C6ρ±/angbracketrightbig/angbracketleftbig/C6ρ±/angbracketrightbig/angbracketleftbig/C6ρ±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BC± /BC. /BC/BI± /BC. /BG/BF /BE. /BG/BC± /BC. /BC/BI± /BC. /BG/BF/BE. /BG/BC± /BC. /BC/BI± /BC. /BG/BF /BE. /BG/BC± /BC. /BC/BI± /BC. /BG/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6ρ /BC/angbracketrightbig/angbracketleftbig/C6ρ /BC/angbracketrightbig/angbracketleftbig/C6ρ /BC/angbracketrightbig/angbracketleftbig/C6ρ /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BG± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BG± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BD. /BD/BL± /BC. /BD/BC /BT/BU/CA/BX/CD /BL/BL /C2 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD. /BG/BH± /BC. /BC/BI± /BC. /BE/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C0 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6ω/angbracketrightbig/angbracketleftbig/C6ω/angbracketrightbig/angbracketleftbig/C6ω/angbracketrightbig/angbracketleftbig/C6ω/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC± /BC. /BC/BF± /BC. /BC/BI /C0/BX/C1/CB/CC/BX/CA /BC/BE /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD. /BC/BG± /BC. /BC/BG± /BC. /BD/BG /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD. /BD/BJ± /BC. /BC/BL± /BC. /BD/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BW /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6η/prime/angbracketrightbig/angbracketleftbig/C6η/prime/angbracketrightbig/angbracketleftbig/C6η/prime/angbracketrightbig/angbracketleftbig/C6η/prime/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA/BC. /BD/BG± /BC. /BC/BD± /BC. /BC/BE /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BE/BH± /BC. /BC/BG /BD/BD/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BW /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI/BK± /BC. /BC/BD/BK± /BC. /BC/BD/BI /BD/BD/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BW /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BD/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BW /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV /D3/DA/CT/D6 /D8/CW/CT /D8 /DB /D3/CS /CT /CR /CP /DD /CR/CW/CP/D2/D2/CT/D0/D7 η/prime→π /B7π−η/CP/D2/CSη/prime→ρ /BCγ /BA/BD/BD/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BW /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D3 /D6 /DC> /BC. /BD/BA /angbracketleftbig/C6/CU/BC /B4/BL/BK/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BC /B4/BL/BK/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BC /B4/BL/BK/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BC /B4/BL/BK/BC/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BJ± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BJ± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BJ± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BJ± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BG± /BC. /BC/BE/BD /BT/BU/CA/BX/CD /BL/BL /C2 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BG/BD± /BC. /BC/BC/BJ± /BC. /BC/BD/BD /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C9 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6/CP/BC /B4/BL/BK/BC/B5±/angbracketrightbig /angbracketleftbig/C6/CP/BC /B4/BL/BK/BC/B5±/angbracketrightbig /angbracketleftbig/C6/CP/BC /B4/BL/BK/BC/B5±/angbracketrightbig /angbracketleftbig/C6/CP/BC /B4/BL/BK/BC/B5±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BJ± /BC. /BC/BG± /BC. /BD/BC /BC. /BE/BJ± /BC. /BC/BG± /BC. /BD/BC/BC. /BE/BJ± /BC. /BC/BG± /BC. /BD/BC /BC. /BE/BJ± /BC. /BC/BG± /BC. /BD/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6φ/angbracketrightbig/angbracketleftbig/C6φ/angbracketrightbig/angbracketleftbig/C6φ/angbracketrightbig/angbracketleftbig/C6φ/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BD/BC/BH± /BC. /BC/BC/BK /BT/BU/BX /BL/BL /BX /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BC/BL/BD± /BC. /BC/BC/BE± /BC. /BC/BC/BF /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C9 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BC/BG± /BC. /BC/BC/BF± /BC. /BC/BC/BJ /BT/BU/CA/BX/CD /BL/BI /CD /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BE/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C0 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CEWEIGHTED AVERAGE 0.098 ±0.006 (Error scaled by 2.0) BUSKULIC 96H ALEP 7.3ABREU 96U DLPH 0.7ACKERSTAFF 98Q OPAL 3.5ABE 99E SLD 0.8χ2 12.4 (Confidence Level = 0.006) 0.08 0.1 0.12 0.14 0.16 0.18 /angbracketleftBig/C6φ/angbracketrightBig /angbracketleftbig/C6/CU/BE /B4/BD/BE/BJ/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BE /B4/BD/BE/BJ/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BE /B4/BD/BE/BJ/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BE /B4/BD/BE/BJ/BC/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BC. /BE/BD/BG± /BC. /BC/BF/BK /BT/BU/CA/BX/CD /BL/BL /C2 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BD/BH/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BK /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C9 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/CU/BD /B4/BD/BE/BK/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BE/BK/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BE/BK/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BE/BK/BH/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BH± /BC. /BC/BH/BD /BC. /BD/BI/BH± /BC. /BC/BH/BD/BC. /BD/BI/BH± /BC. /BC/BH/BD /BC. /BD/BI/BH± /BC. /BC/BH/BD /BD/BD/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD /BA /BE/BZ /CT /CE/BD/BD/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /CP/D7/D7/D9/D1/CT /CP /C3 /C3π /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /B4/BL . /BC± /BC. /BG/B5/B1/BA /angbracketleftbig/C6/CU/BD /B4/BD/BG/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BG/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BG/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/CU/BD /B4/BD/BG/BE/BC/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BI± /BC. /BC/BD/BE /BC. /BC/BH/BI± /BC. /BC/BD/BE/BC. /BC/BH/BI± /BC. /BC/BD/BE /BC. /BC/BH/BI± /BC. /BC/BD/BE /BD/BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD /BA /BE/BZ /CT /CE/BD/BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /CP/D7/D7/D9/D1/CT /CP /C3 /C3π /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /BD/BC/BC/B1/BA /angbracketleftbig/C6/CU/prime/BE /B4/BD/BH/BE/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/prime/BE /B4/BD/BH/BE/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/prime/BE /B4/BD/BH/BE/BH/B5/angbracketrightbig /angbracketleftbig/C6/CU/prime/BE /B4/BD/BH/BE/BH/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BE± /BC. /BC/BC/BI /BC. /BC/BD/BE± /BC. /BC/BC/BI/BC. /BC/BD/BE± /BC. /BC/BC/BI /BC. /BC/BD/BE± /BC. /BC/BC/BI/BT/BU/CA/BX/CD /BL/BL /C2 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/C3±/angbracketrightbig /angbracketleftbig/C6/C3±/angbracketrightbig /angbracketleftbig/C6/C3±/angbracketrightbig /angbracketleftbig/C6/C3±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE/BC/BF± /BC. /BC/BJ/BD /BT/BU/BX /BC/BG /BV /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BE. /BE/BD± /BC. /BC/BH± /BC. /BC/BH /BT/BU/CA/BX/CD /BL/BK /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BE. /BE/BI± /BC. /BD/BE /BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BE. /BG/BE± /BC. /BD/BF /BT/C3/BX/CA/CB /BL/BG /C8 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/C3 /BC/angbracketrightbig/angbracketleftbig/C6/C3 /BC/angbracketrightbig/angbracketleftbig/C6/C3 /BC/angbracketrightbig/angbracketleftbig/C6/C3 /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BF/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BF/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BF/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BF/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE. /BC/BL/BF± /BC. /BC/BC/BG± /BC. /BC/BE/BL /BU/BT/CA/BT /CC/BX /BC/BC /C7 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BE. /BC/BD± /BC. /BC/BK /BT/BU/BX /BL/BL /BX /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BE. /BC/BE/BG± /BC. /BC/BC/BI± /BC. /BC/BG/BE /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C4 /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD. /BL/BI/BE± /BC. /BC/BE/BE± /BC. /BC/BH/BI /BT/BU/CA/BX/CD /BL/BH /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD. /BL/BL± /BC. /BC/BD± /BC. /BC/BG /BT/C3/BX/CA/CB /BL/BH /CD /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE WEIGHTED AVERAGE 2.039 ±0.025 (Error scaled by 1.3) AKERS 95U OPAL 1.4ABREU 95L DLPH 1.6ACCIARRI 97L L3 0.1ABE 99E SLD 0.1BARATE 00O ALEP 3.4χ2 6.7 (Confidence Level = 0.152) 1.8 1.9 2 2.1 2.2 2.3 /angbracketleftBig/C6/C3 /BC/angbracketrightBig /BG/BC/BI /BG/BC/BI/BG/BC/BI /BG/BC/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/CI /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5±/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5±/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5±/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BD/BE± /BC. /BC/BF/BD± /BC. /BC/BH/BL /BT/BU/CA/BX/CD /BL/BH /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BJ/BE± /BC. /BC/BE± /BC. /BC/BK /BT /BV/CC/C7/C6 /BL/BF /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5 /BC/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5 /BC/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5 /BC/angbracketrightbig /angbracketleftbig/C6/C3∗/B4/BK/BL/BE/B5 /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BF/BL± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BF/BL± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BF/BL± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BF/BL± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BC/BJ± /BC. /BC/BG/BD /BT/BU/BX /BL/BL /BX /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BJ/BG± /BC. /BC/BE± /BC. /BC/BE /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CB /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BJ/BJ± /BC. /BC/BE± /BC. /BC/BJ /BT/BU/CA/BX/CD /BL/BI /CD /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BK/BF± /BC. /BC/BD± /BC. /BC/BL /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C0 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BL/BJ± /BC. /BD/BK± /BC. /BF/BD /BT/BU/CA/BX/CD /BL/BF /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6/C3∗/BE /B4/BD/BG/BF/BC/B5/angbracketrightbig /angbracketleftbig/C6/C3∗/BE /B4/BD/BG/BF/BC/B5/angbracketrightbig /angbracketleftbig/C6/C3∗/BE /B4/BD/BG/BF/BC/B5/angbracketrightbig /angbracketleftbig/C6/C3∗/BE /B4/BD/BG/BF/BC/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BF± /BC. /BC/BE/BF /BC. /BC/BJ/BF± /BC. /BC/BE/BF/BC. /BC/BJ/BF± /BC. /BC/BE/BF /BC. /BC/BJ/BF± /BC. /BC/BE/BF/BT/BU/CA/BX/CD /BL/BL /C2 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BL± /BC. /BC/BG± /BC. /BC/BI /BD/BD/BH/BT/C3/BX/CA/CB /BL/BH /CG /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BD/BH/BT/C3/BX/CA/CB /BL/BH /CG /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D3 /D6 /DC< /BC. /BF/BA /angbracketleftbig/C6/BW±/angbracketrightbig /angbracketleftbig/C6/BW±/angbracketrightbig /angbracketleftbig/C6/BW±/angbracketrightbig /angbracketleftbig/C6/BW±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BD/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BD/BG /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BE/BH/BD± /BC. /BC/BE/BI± /BC. /BC/BE/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /C2 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BL/BL± /BC. /BC/BD/BL± /BC. /BC/BE/BG /BD/BD/BI/BT/BU/CA/BX/CD /BL/BF /C1 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BD/BI/CB/CT/CT /BT/BU/CA/BX/CD /BL/BH /B4/CT/D6/D6/CP/D8/D9/D1/B5/BA WEIGHTED AVERAGE 0.187 ±0.020 (Error scaled by 1.5) ABREU 93I DLPH 0.2BUSKULIC 94J ALEP 3.1ALEXANDER 96R OPAL 1.1χ2 4.3 (Confidence Level = 0.114) 0.1 0.15 0.2 0.25 0.3 0.35 0.4 /angbracketleftBig/C6/BW±/angbracketrightBig /angbracketleftbig/C6/BW /BC/angbracketrightbig/angbracketleftbig/C6/BW /BC/angbracketrightbig/angbracketleftbig/C6/BW /BC/angbracketrightbig/angbracketleftbig/C6/BW /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI/BE± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI/BE± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI/BE± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI/BE± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BJ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BH/BD/BK± /BC. /BC/BH/BE± /BC. /BC/BF/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /C2 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BG/BC/BF± /BC. /BC/BF/BK± /BC. /BC/BG/BG /BD/BD/BJ/BT/BU/CA/BX/CD /BL/BF /C1 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BD/BJ/CB/CT/CT /BT/BU/CA/BX/CD /BL/BH /B4/CT/D6/D6/CP/D8/D9/D1/B5/BA /angbracketleftbig/C6/BW±/D7/angbracketrightbig /angbracketleftbig/C6/BW±/D7/angbracketrightbig /angbracketleftbig/C6/BW±/D7/angbracketrightbig /angbracketleftbig/C6/BW±/D7/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BD± /BC. /BC/BD/BC± /BC. /BC/BD/BK /BC. /BD/BF/BD± /BC. /BC/BD/BC± /BC. /BC/BD/BK/BC. /BD/BF/BD± /BC. /BC/BD/BC± /BC. /BC/BD/BK /BC. /BD/BF/BD± /BC. /BC/BD/BC± /BC. /BC/BD/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6/BW∗/B4/BE/BC/BD/BC/B5±/angbracketrightbig /angbracketleftbig/C6/BW∗/B4/BE/BC/BD/BC/B5±/angbracketrightbig /angbracketleftbig/C6/BW∗/B4/BE/BC/BD/BC/B5±/angbracketrightbig /angbracketleftbig/C6/BW∗/B4/BE/BC/BD/BC/B5±/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BH/BG± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BL/BD /BD/BD/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BX /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BK/BJ± /BC. /BC/BD/BH± /BC. /BC/BD/BF /BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /C2 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BD/BJ/BD± /BC. /BC/BD/BE± /BC. /BC/BD/BI /BD/BD/BL/BT/BU/CA/BX/CD /BL/BF /C1 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BD/BD/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BX /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU± /BC. /BC/BC/BI/BL /CS/D9/CT /D8/D3 /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP /BC. /BI/BK/BF± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BC. /BC/BF/BK/BF±/BC. /BC/BC/BD/BE/BA/BD/BD/BL/CB/CT/CT /BT/BU/CA/BX/CD /BL/BH /B4/CT/D6/D6/CP/D8/D9/D1/B5/BA/angbracketleftbig/C6/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/angbracketrightbig /angbracketleftbig/C6/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/angbracketrightbig /angbracketleftbig/C6/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/angbracketrightbig /angbracketleftbig/C6/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/angbracketrightbig/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BL /B7/BC. /BJ − /BC. /BI± /BC. /BE /BD/BE/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BE/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D3 /D6 /DC> /BC. /BI /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 /CX/D8/D7 /CS/CT/CR/CP /DD/DB/CX/CS/D8/CW /CX/D7 /D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BW∗/C3 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /angbracketleftbig/C6/BU∗/angbracketrightbig/angbracketleftbig/C6/BU∗/angbracketrightbig/angbracketleftbig/C6/BU∗/angbracketrightbig/angbracketleftbig/C6/BU∗/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK± /BC. /BC/BD± /BC. /BC/BF /BC. /BE/BK± /BC. /BC/BD± /BC. /BC/BF/BC. /BE/BK± /BC. /BC/BD± /BC. /BC/BF /BC. /BE/BK± /BC. /BC/BD± /BC. /BC/BF /BD/BE/BD/BT/BU/CA/BX/CD /BL/BH /CA /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BE/BD/BT/BU/CA/BX/CD /BL/BH /CA /D5/D9/D3/D8/CT /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D3 /D6 /CP /AD/CP/DA/D3 /D6/B9/CP/DA/CT/D6/CP/CV/CT/CS /CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT/BA /angbracketleftbig/C6/C2/ψ /B4/BD /CB /B5/angbracketrightbig /angbracketleftbig/C6/C2/ψ /B4/BD /CB /B5/angbracketrightbig /angbracketleftbig/C6/C2/ψ /B4/BD /CB /B5/angbracketrightbig /angbracketleftbig/C6/C2/ψ /B4/BD /CB /B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH/BI± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BG /BC. /BC/BC/BH/BI± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BG/BC. /BC/BC/BH/BI± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BG /BC. /BC/BC/BH/BI± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BG /BD/BE/BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD/BE/BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /CX/CS/CT/D2/D8/CX/CU/DD /C2/ψ /B4/BD /CB /B5 /CU/D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6/D7/BA /angbracketleftbig/C6ψ /B4/BE /CB /B5/angbracketrightbig /angbracketleftbig/C6ψ /B4/BE /CB /B5/angbracketrightbig /angbracketleftbig/C6ψ /B4/BE /CB /B5/angbracketrightbig /angbracketleftbig/C6ψ /B4/BE /CB /B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BF /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BF/BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BF /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/D4/angbracketrightbig/angbracketleftbig/C6/D4/angbracketrightbig/angbracketleftbig/C6/D4/angbracketrightbig/angbracketleftbig/C6/D4/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BH/BG± /BC. /BC/BF/BH /BT/BU/BX /BC/BG /BV /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD. /BC/BK± /BC. /BC/BG± /BC. /BC/BF /BT/BU/CA/BX/CD /BL/BK /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BD. /BC/BC± /BC. /BC/BJ /BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BL/BE± /BC. /BD/BD /BT/C3/BX/CA/CB /BL/BG /C8 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/angbracketrightbig /angbracketleftbig/C6/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/angbracketrightbig /angbracketleftbig/C6/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/angbracketrightbig /angbracketleftbig/C6/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BJ± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BJ± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BJ± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BJ± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA/BC. /BC/BJ/BL± /BC. /BC/BC/BL± /BC. /BC/BD/BD /BT/BU/CA/BX/CD /BL/BH /CF /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BE/BE± /BC. /BC/BG± /BC. /BC/BG /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BH /BW /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE /angbracketleftbig/C6/A3/angbracketrightbig/angbracketleftbig/C6/A3/angbracketrightbig/angbracketleftbig/C6/A3/angbracketrightbig/angbracketleftbig/C6/A3/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK/BK± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BK/BK± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BK/BK± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BK/BK± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BG/BC/BG± /BC. /BC/BC/BE± /BC. /BC/BC/BJ /BU/BT/CA/BT /CC/BX /BC/BC /C7 /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BF/BL/BH± /BC. /BC/BE/BE /BT/BU/BX /BL/BL /BX /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BF/BI/BG± /BC. /BC/BC/BG± /BC. /BC/BD/BJ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C4 /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BF/BJ/BG± /BC. /BC/BC/BE± /BC. /BC/BD/BC /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BW /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE/BC. /BF/BH/BJ± /BC. /BC/BC/BF± /BC. /BC/BD/BJ /BT/BU/CA/BX/CD /BL/BF /C4 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BZ /CT /CE WEIGHTED AVERAGE 0.388 ±0.009 (Error scaled by 1.7) ABREU 93L DLPH 3.2ALEXANDER 97D OPAL 1.9ACCIARRI 97L L3 1.9ABE 99E SLD 0.1BARATE 00O ALEP 4.8χ2 11.9 (Confidence Level = 0.018) 0.3 0.35 0.4 0.45 0.5 /angbracketleftBig/C6/A3/angbracketrightBig /angbracketleftbig/C6/A3 /B4/BD/BH/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/A3 /B4/BD/BH/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/A3 /B4/BD/BH/BE/BC/B5/angbracketrightbig /angbracketleftbig/C6/A3 /B4/BD/BH/BE/BC/B5/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE/BG± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE/BG± /BC. 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/BC/angbracketrightbig /angbracketleftbig/C6/A4 /B4/BD/BH/BF/BC/B5 /BC/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH/BL± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BH/BL± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BH/BL± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BH/BL± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BF /BA /BC. /BC/BC/BG/BH± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BI /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BC/BC/BI/BK± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BG /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BW /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6Ꜳ−/angbracketrightbig /angbracketleftbig/C6Ꜳ−/angbracketrightbig /angbracketleftbig/C6Ꜳ−/angbracketrightbig /angbracketleftbig/C6Ꜳ−/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BI/BG± /BC. /BC/BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BI/BG± /BC. /BC/BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BI/BG± /BC. /BC/BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BI/BG± /BC. /BC/BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BE /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BW /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BC. /BC/BC/BD/BG± /BC. /BC/BC/BC/BE± /BC. /BC/BC/BC/BG /BT/BW /BT/C5 /BL/BI /BU /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6/A3 /B7/CR/angbracketrightbig /angbracketleftbig/C6/A3 /B7/CR/angbracketrightbig/angbracketleftbig/C6/A3 /B7/CR/angbracketrightbig /angbracketleftbig/C6/A3 /B7/CR/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BE /BC. /BC/BJ/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BE/BC. /BC/BJ/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BE /BC. /BC/BJ/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE /angbracketleftbig/C6 /BW/angbracketrightbig/angbracketleftbig/C6 /BW/angbracketrightbig/angbracketleftbig/C6 /BW/angbracketrightbig/angbracketleftbig/C6 /BW/angbracketrightbig/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH. /BL± /BD. /BK± /BC. /BH /BD/BE/BG/CB/BV/C0/BT/BX/C4 /BC/BI /BT /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BL/BD/BA/BE /BZ/CT/CE/BD/BE/BG/CB/BV/C0/BT/BX/C4 /BC/BI /BT /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /CP/D2/D8/CX/B9/CS/CT/D9/D8/CT/D6/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /D4/CT /D6 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD /CX/D2 /D8/CW/CT/CP/D2/D8/CX/B9/CS/CT/D9/D8/CT/D6/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D6/CP/D2/CV/CT /CU/D6/D3/D1 /BC/BA/BI/BE /D8/D3 /BD/BA/BC/BF /BZ/CT/CE/BB/CR/BA /angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig /angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig /angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig /angbracketleftbig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BJ/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BJ/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC. /BJ/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BJ/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BC. /BG/BI± /BC. /BC/BD± /BC. /BD/BD /BT /BV/C0/BT/CA/BW /BC/BF /BZ /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BD. /BE/BD± /BC. /BC/BD± /BC. /BE/BC /BT/BU/CA/BX/CD /BL/BL /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BD. /BC/BH± /BC. /BE/BC /BT/C3/BX/CA/CB /BL/BH /CI /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BC. /BL/BD± /BC. /BC/BF± /BC. /BE/BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /CA /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BD. /BG/BC± /BC. /BG/BF /BT /BV/CC/C7/C6 /BL/BE /BU /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BC. /BJ/BD± /BC. /BC/BG± /BC. /BJ/BJ /BT/BU/CA/BX/CD /BL/BD /C0 /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BC. /BJ± /BC. /BJ /BT/BW/BX/CE /BT /BL/BD /C1 /C4/BF /BX /CT/CT/CR/D1 /BP/BL /BD. /BE /BZ/CT/CE/BE/BC. /BD± /BD. /BC± /BC. /BL /BT/BU/CA/BT/C5/CB /BL/BC /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BL /BD. /BD /BZ/CT/CEWEIGHTED AVERAGE 20.76 ±0.16 (Error scaled by 2.1) ABRAMS 90 MRK2ADEVA 91I L3ABREU 91H DLPHACTON 92B OPAL 2.2BUSKULIC 95R ALEP 0.5AKERS 95Z OPAL 2.1ABREU 99 DLPH 5.1ACHARD 03G L3 7.3χ2 17.2 (Confidence Level = 0.002) 19 20 21 22 23 24 /angbracketleftBig/C6/CR/CW/CP /D6/CV/CT/CS/angbracketrightBig /CI /C0/BT/BW/CA/C7/C6/C1/BV /C8/C7/C4/BX /BV/CA/C7/CB/CB /CB/BX/BV/CC/C1/C7/C6 /CI /C0/BT/BW/CA/C7/C6/C1/BV /C8/C7/C4/BX /BV/CA/C7/CB/CB /CB/BX/BV/CC/C1/C7/C6/CI /C0/BT/BW/CA/C7/C6/C1/BV /C8/C7/C4/BX /BV/CA/C7/CB/CB /CB/BX/BV/CC/C1/C7/C6 /CI /C0/BT/BW/CA/C7/C6/C1/BV /C8/C7/C4/BX /BV/CA/C7/CB/CB /CB/BX/BV/CC/C1/C7/C6/C7/CD/CA /BY/C1/CC /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /AC/D8 /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /CP/D2/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/CQ /DD /D8/CW/CT /C4/BX/C8 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CF /D3 /D6/CZ/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS/D6/CT/CU/BA /C4/BX/C8/B9/CB/C4/BV /BC/BI/B5/BA /CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7 σ /BC/CW /BP /BD/BEπ /C5 /BE/CI /A0/B4 /CT /B7/CT−/B5 /A0/B4/CW/CP/CS/D6/D3/D2/D7 /B5 /A0 /BE/CI/C1/D8 /CX/D7 /D3/D2/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CI /D0/CX/D2/CT/D7/CW/CP/D4 /CT /AC/D8/BA/CE /BT/C4/CD/BX /B4/D2/CQ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BD. /BH/BG/BD± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC /BG/BD. /BH/BG/BD± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC/BG/BD. /BH/BG/BD± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC /BG/BD. /BH/BG/BD± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC/BG/BD. /BH/BC/BD± /BC. /BC/BH/BH /BG/BA/BD/BC/C5 /BD/BE/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BG/BD. /BH/BJ/BK± /BC. /BC/BI/BL /BF/BA/BJ/BC/C5 /BT/BU/CA/BX/CD /BC/BC /BY /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BG/BD. /BH/BF/BH± /BC. /BC/BH/BH /BF/BA/BH/BG/C5 /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BG/BD. /BH/BH/BL± /BC. /BC/BH/BK /BG/BA/BC/BJ/C5 /BD/BE/BI/BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BE ± /BG /BG/BH/BC /BT/BU/CA/BT/C5/CB /BK/BL /BU /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BK /BL. /BE/DF/BL/BF. /BC/BZ /CT /CE/BD/BE/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BC/BA/BC/BF/BD /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/B8 /BC/BA/BC/BF/BF /CS/D9/CT /D8/D3 /CT/DA/CT/D2/D8/D7/CT/D0/CT/CR/D8/CX/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/B8 /BC/BA/BC/BE/BL /CS/D9/CT /D8/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/B8 /CP/D2/CS /BC/BA/BC/BD/BD/CS/D9/CT /D8/D3 /C4/BX/C8 /CT/D2/CT/D6/CV/DD /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/BD/BE/BI/BU/BT/CA/BT /CC/BX /BC/BC /BV /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BC . /BC/BF/BC /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/B8 /BC . /BC/BE/BI /CS/D9/CT /D8/D3 /CT/DC/D4 /CT/D6/CX/B9/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/B8 /CP/D2/CS /BC . /BC/BE/BH /CS/D9/CT /D8/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA /CI /CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB /CI /CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB/CI /CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB /CI /CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB/CC/CW/CT/D7/CT /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CP /D6/CT /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /CI /D8/D3 /CR/CW/CP /D6/CV/CT/CS/D0/CT/D4/D8/D3/D2/D7/BA /CC/CW/CT/CX/D6 /D1/CP/CV/D2/CX/D8/D9/CS/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CI /D0/CX/D2/CT/B9/D7/CW/CP/D4 /CT /CP/D2/CS /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /CT/D2/B9/CT/D6/CV/DD /CP /D6/D3/D9/D2/CS /D8/CW/CT /CI /D1/CP/D7/D7/BA /CC/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CP/D1/D3/D2/CV /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /D8/D3 /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6/CR/D3/D9/D4/D0/CX/D2/CV/D7 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CI /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/B9/D8/CT/D6/D7/B8 /BT/CT /B8 /BTµ /B8 /CP/D2/CS /BTτ /BA /BU/DD /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2 /D8/CW/CT /D7/CX/CV/D2 /D3/CU /CV /CT/BT /CX/D7 /AC/DC/CT/CS /D8/D3 /CQ /CT /D2/CT/CV/CP/D8/CX/DA/CT/B4/CP/D2/CS /D3/D4/D4 /D3/D7/CX/D8/CT /D8/D3 /D8/CW/CP/D8 /D3/CU /CVν/CT/D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV ν/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/BA/CC/CW/CT /AC/D8 /DA/CP/D0/D9/CT/D7 /D5/D9/D3/D8/CT/CS /CQ /CT/D0/D3 /DB/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /CV/D0/D3/CQ/CP/D0 /D2/CX/D2/CT/B9 /D3 /D6 /AC/DA/CT/B9/D4/CP /D6/CP/D1/CT/D8/CT/D6/AC/D8/D7 /D8/D3 /D0/CX/D2/CT/D7/CW/CP/D4 /CT/B8 /D0/CT/D4/D8/D3/D2 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /B8 /CP/D2/CS /BT/CT /B8 /BTµ /B8/CP /D2 /CS/BTτ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS /D6/CT/CU/BA /C4/BX/C8/B9/CB/C4/BV /BC/BI/CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA /CF/CW/CT/D6/CT /D4 /D4 /CS/CP/D8/CP /CX/D7 /D5/D9/D3/D8/CT/CS/B8 /C7/CD/CA /BY/C1/CC /DA/CP/D0/D9/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP/DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CX/D7 /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/BB/CB/C4/BW/AC/D8 /D6/CT/D7/D9/D0/D8/BA/CV /CT/CE /CV /CT/CE /CV /CT/CE /CV /CT/CE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BK/BD/BJ± /BC. /BC/BC/BC/BG/BJ /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BK/BD/BJ± /BC. /BC/BC/BC/BG/BJ /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BK/BD/BJ± /BC. /BC/BC/BC/BG/BJ /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BK/BD/BJ± /BC. /BC/BC/BC/BG/BJ /C7/CD/CA /BY/C1/CC − /BC. /BC/BH/BK± /BC. /BC/BD/BI± /BC. /BC/BC/BJ /BH/BC/BE/BI /BD/BE/BJ/BT /BV/C7/CB/CC /BT /BC/BH /C5 /BV/BW/BY /BX /D4 /D4/CR/D1 /BP /BD/BA/BL/BI /CC /CT/CE − /BC. /BC/BF/BG/BI± /BC. /BC/BC/BE/BF /BD/BF/BJ/BA/BC/C3 /BD/BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BC/BG/BD/BE± /BC. /BC/BC/BE/BJ /BD/BE/BG/BA/BG/CZ /BD/BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BC/BG/BC/BC± /BC. /BC/BC/BF/BJ /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BC/BG/BD/BG± /BC. /BC/BC/BE/BC /BD/BF/BC/BT/BU/BX /BL/BH /C2 /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BF/BD /BZ/CT/CE/BD/BE/BJ/BT /BV/C7/CB/CC /BT/BC /BH /C5 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/DF/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CT /B7/CT−/D4/CP/CX/D6/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /DA/CX/CP/D5 /D5→ /CI /BBγ∗→ /CT /B7/CT−/CX/D2 /BD/BH /C5/B4 /CT /B7/CT−/B5 /CT/AB/CT/CR/D8/CX/DA/CT /D1/CP/D7/D7 /CQ/CX/D2/D7 /D6/CP/D2/CV/CX/D2/CV /CU/D6/D3/D1 /BG/BC /BZ/CT/CE /D8/D3 /BI/BC/BC/BZ/CT/CE/BA /CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D9/D7/CT/CS /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /CP/DC/CX/CP/D0/DF/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /CI /D8/D3/CT /B7/CT−/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP /D6/CT /CP/D7 /D4 /D6/CT/CS/CX/CR/D8/CT/CS /CQ /DD /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /D1/D3 /CS/CT/D0/BA /C0/CX/CV/CW/CT/D6/D3 /D6/CS/CT/D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /D2/D3/D8 /CQ /CT/CT/D2 /D8/CP/CZ /CT/D2 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/BA/BD/BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BC/BT/BU/BX /BL/BH /C2 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D4 /D3/D0/CP /D6/CX/DE/CT/CS /BU/CW/CP/CQ/CW/CP /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D8/CW/CT /BT/C4/CA /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8 /D3/CU /BT/BU/BX /BL/BG /BV /BA /CC/CW/CT /BU/CW/CP/CQ/CW/CP /D6/CT/D7/D9/D0/D8/D7 /CP/D0/D3/D2/CT /CV/CX/DA/CT − /BC. /BC/BH/BC/BJ± /BC. /BC/BC/BL/BI± /BC. /BC/BC/BE/BC/BA /BG/BC/BK /BG/BC/BK/BG/BC/BK /BG/BC/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI /CVµ/CE /CVµ/CE /CVµ/CE /CVµ/CE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BI/BJ± /BC. /BC/BC/BE/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BJ± /BC. /BC/BC/BE/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BJ± /BC. /BC/BC/BE/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BJ± /BC. /BC/BC/BE/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BK/BK /B7/BC. /BC/BC/BI/BC − /BC. /BC/BC/BI/BG /BD/BK/BE/BA/BK/C3 /BD/BF/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BK/BI± /BC. /BC/BC/BJ/BF /BD/BD/BF/BA/BG/CZ /BD/BF/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BI/BE± /BC. /BC/BC/BI/BD /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BG/BD/BF± /BC. /BC/BC/BI/BC /BI/BI/BD/BG/BF /BD/BF/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C3 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BL/DF/BL/BF /BZ/CT/CE/BD/BF/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /CU/D6/D3/D1 /CP/D2 /CP/D2/CV/D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D1/D9/D3/D2 /D4/CP/CX/D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /DB/CW/CX/CR/CW/D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CT/AB/CT/CR/D8/D7 /D3/CU /CX/D2/CX/D8/CX/CP/D0 /D7/D8/CP/D8/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2 /D3/D2 /CP/D2 /CT/DA/CT/D2/D8 /CQ /DD /CT/DA/CT/D2/D8 /CQ/CP/D7/CX/D7 /CP/D2/CS /D3/CU/CX/D2/CX/D8/CX/CP/D0/B9/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CVτ/CE /CVτ/CE /CVτ/CE /CVτ/CE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BI/BI± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BI± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BI± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BI± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BI/BH± /BC. /BC/BC/BE/BF /BD/BH/BD/BA/BH/C3 /BD/BF/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BK/BG± /BC. /BC/BC/BE/BI /BD/BC/BF/BA/BC/CZ /BD/BF/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BI/BD± /BC. /BC/BC/BI/BK /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD/BF/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/CV/lscript/CE /CV/lscript/CE /CV/lscript/CE /CV/lscript/CE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BJ/BK/BF± /BC. /BC/BC/BC/BG/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BJ/BK/BF± /BC. /BC/BC/BC/BG/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BJ/BK/BF± /BC. /BC/BC/BC/BG/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BJ/BK/BF± /BC. /BC/BC/BC/BG/BD /C7/CD/CA /BY/C1/CC − /BC. /BC/BF/BH/BK± /BC. /BC/BC/BD/BG /BG/BJ/BD/BA/BF/C3 /BD/BF/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BL/BJ± /BC. /BC/BC/BE/BC /BF/BJ/BL/BA/BG/CZ /BD/BF/BJ/BT/BU/CA/BX/CD /BC/BC /BY /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BL/BJ± /BC. /BC/BC/BD/BJ /BF/BG/BC/BA/BK/CZ /BD/BF/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BC/BF/BK/BF± /BC. /BC/BC/BD/BK /BH/BC/BC/CZ /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD/BF/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BJ/CD/D7/CX/D2/CV /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BF/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA /CI /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB /CI /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB/CI /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB /CI /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /BV/C0/BT/CA/BZ/BX/BW /C4/BX/C8/CC/C7/C6/CB/CC/CW/CT/D7/CT /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CP /D6/CT /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /CI /D8/D3 /CR/CW/CP /D6/CV/CT/CS/D0/CT/D4/D8/D3/D2/D7/BA /CC/CW/CT/CX/D6 /D1/CP/CV/D2/CX/D8/D9/CS/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CI /D0/CX/D2/CT/B9/D7/CW/CP/D4 /CT /CP/D2/CS /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /CT/D2/B9/CT/D6/CV/DD /CP /D6/D3/D9/D2/CS /D8/CW/CT /CI /D1/CP/D7/D7/BA /CC/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CP/D1/D3/D2/CV /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /D8/D3 /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6/CR/D3/D9/D4/D0/CX/D2/CV/D7 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CI /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/B9/D8/CT/D6/D7/B8 /BT/CT /B8 /BTµ /B8/CP /D2 /CS /BTτ /BA /BU/DD /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2 /D8/CW/CT /D7/CX/CV/D2 /D3/CU /CV /CT/BT /CX/D7 /AC/DC/CT/CS /D8/D3 /CQ /CT /D2/CT/CV/CP/D8/CX/DA/CT/B4/CP/D2/CS /D3/D4/D4 /D3/D7/CX/D8/CT /D8/D3 /D8/CW/CP/D8 /D3/CU /CVν/CT/D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV ν/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/BA/CC/CW/CT /AC/D8 /DA/CP/D0/D9/CT/D7 /D5/D9/D3/D8/CT/CS /CQ /CT/D0/D3 /DB/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /CV/D0/D3/CQ/CP/D0 /D2/CX/D2/CT/B9 /D3 /D6 /AC/DA/CT/B9/D4/CP /D6/CP/D1/CT/D8/CT/D6/AC/D8/D7 /D8/D3 /D0/CX/D2/CT/D7/CW/CP/D4 /CT/B8 /D0/CT/D4/D8/D3/D2 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /B8/CP /D2 /CS /BT/CT /B8 /BTµ /B8/CP /D2 /CS/BTτ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS /D6/CT/CU/BA /C4/BX/C8/B9/CB/C4/BV /BC/BI/CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA /CF/CW/CT/D6/CT /D4 /D4 /CS/CP/D8/CP /CX/D7 /D5/D9/D3/D8/CT/CS/B8 /C7/CD/CA /BY/C1/CC /DA/CP/D0/D9/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP/DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CX/D7 /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/BB/CB/C4/BW/AC/D8 /D6/CT/D7/D9/D0/D8/BA/CV /CT/BT /CV /CT/BT /CV /CT/BT /CV /CT/BT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BC/BD/BD/BD± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BD/BD± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BD/BD± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BD/BD± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC − /BC. /BH/BE/BK± /BC. /BD/BE/BF± /BC. /BC/BH/BL /BH/BC/BE/BI /BD/BF/BL/BT /BV/C7/CB/CC /BT /BC/BH /C5 /BV/BW/BY /BX /D4 /D4/CR/D1 /BP /BD/BA/BL/BI /CC /CT/CE − /BC. /BH/BC/BC/BI/BE± /BC. /BC/BC/BC/BI/BE /BD/BF/BJ/BA/BC/C3 /BD/BG/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BH/BC/BD/BH± /BC. /BC/BC/BC/BJ /BD/BE/BG/BA/BG/CZ /BD/BG/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BH/BC/BD/BI/BI± /BC. /BC/BC/BC/BH/BJ /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE − /BC. /BG/BL/BJ/BJ± /BC. /BC/BC/BG/BH /BD/BG/BE/BT/BU/BX /BL/BH /C2 /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BF/BD /BZ/CT/CE/BD/BF/BL/BT /BV/C7/CB/CC /BT/BC /BH /C5 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/DF/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CT /B7/CT−/D4/CP/CX/D6/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /DA/CX/CP/D5 /D5→ /CI /BBγ∗→ /CT /B7/CT−/CX/D2 /BD/BH /C5/B4 /CT /B7/CT−/B5 /CT/AB/CT/CR/D8/CX/DA/CT /D1/CP/D7/D7 /CQ/CX/D2/D7 /D6/CP/D2/CV/CX/D2/CV /CU/D6/D3/D1 /BG/BC /BZ/CT/CE /D8/D3 /BI/BC/BC/BZ/CT/CE/BA /CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D9/D7/CT/CS /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /CP/DC/CX/CP/D0/DF/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /CI /D8/D3/CT /B7/CT−/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP /D6/CT /CP/D7 /D4 /D6/CT/CS/CX/CR/D8/CT/CS /CQ /DD /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /D1/D3 /CS/CT/D0/BA /C0/CX/CV/CW/CT/D6/D3 /D6/CS/CT/D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /D2/D3/D8 /CQ /CT/CT/D2 /D8/CP/CZ /CT/D2 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/BA/BD/BG/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BG/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BG/BE/BT/BU/BX /BL/BH /C2 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D4 /D3/D0/CP /D6/CX/DE/CT/CS /BU/CW/CP/CQ/CW/CP /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D8/CW/CT /BT/C4/CA /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8 /D3/CU /BT/BU/BX /BL/BG /BV /BA /CC/CW/CT /BU/CW/CP/CQ/CW/CP /D6/CT/D7/D9/D0/D8/D7 /CP/D0/D3/D2/CT /CV/CX/DA/CT − /BC. /BG/BL/BI/BK± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BJ/BA/CVµ/BT /CVµ/BT /CVµ/BT /CVµ/BT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BC/BD/BE/BC± /BC. /BC/BC/BC/BH/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BE/BC± /BC. /BC/BC/BC/BH/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BE/BC± /BC. /BC/BC/BC/BH/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BE/BC± /BC. /BC/BC/BC/BH/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BD/BJ± /BC. /BC/BC/BC/BL/BL /BD/BK/BE/BA/BK/C3 /BD/BG/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BC/BL± /BC. /BC/BC/BD/BG /BD/BD/BF/BA/BG/CZ /BD/BG/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BC/BG/BI± /BC. /BC/BC/BC/BL/BF /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BE/BC± /BC. /BC/BD/BH /BI/BI/BD/BG/BF /BD/BG/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C3 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BL/DF/BL/BF /BZ/CT/CE /BD/BG/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BG/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BG/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /CU/D6/D3/D1 /CP/D2 /CP/D2/CV/D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D1/D9/D3/D2 /D4/CP/CX/D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /DB/CW/CX/CR/CW/D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CT/AB/CT/CR/D8/D7 /D3/CU /CX/D2/CX/D8/CX/CP/D0 /D7/D8/CP/D8/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2 /D3/D2 /CP/D2 /CT/DA/CT/D2/D8 /CQ /DD /CT/DA/CT/D2/D8 /CQ/CP/D7/CX/D7 /CP/D2/CS /D3/CU/CX/D2/CX/D8/CX/CP/D0/B9/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CVτ/BT /CVτ/BT /CVτ/BT /CVτ/BT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BC/BE/BC/BG± /BC. /BC/BC/BC/BI/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BE/BC/BG± /BC. /BC/BC/BC/BI/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BE/BC/BG± /BC. /BC/BC/BC/BI/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BE/BC/BG± /BC. /BC/BC/BC/BI/BG /C7/CD/CA /BY/C1/CC − /BC. /BH/BC/BD/BI/BH± /BC. /BC/BC/BD/BE/BG /BD/BH/BD/BA/BH/C3 /BD/BG/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BE/BF± /BC. /BC/BC/BD/BJ /BD/BC/BF/BA/BC/CZ /BD/BG/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BE/BD/BI± /BC. /BC/BC/BD/BC/BC /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD/BG/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP 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/BG/BJ/BD/BA/BF/C3 /BD/BG/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BC/BJ± /BC. /BC/BC/BC/BH /BF/BJ/BL/BA/BG/CZ /BT/BU/CA/BX/CD /BC/BC /BY /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BD/BH/BF± /BC. /BC/BC/BC/BH/BF /BF/BG/BC/BA/BK/CZ /BD/BG/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE − /BC. /BH/BC/BD/BH/BC± /BC. /BC/BC/BC/BG/BI /BH/BC/BC/CZ /BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE/BD/BG/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT τ /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D2/CT/D7/CW/CP/D4 /CT/CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BG/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /D9/D7/CT /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CTτ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /D0/CT/D4/D8/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA /CI /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /C6/BX/CD/CC/CA/BT/C4 /C4/BX/C8/CC/C7/C6/CB /CI /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /C6/BX/CD/CC/CA/BT/C4 /C4/BX/C8/CC/C7/C6/CB/CI /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /C6/BX/CD/CC/CA/BT/C4 /C4/BX/C8/CC/C7/C6/CB /CI /BV/C7/CD/C8/C4/C1/C6/BZ/CB /CC/C7 /C6/BX/CD/CC/CA/BT/C4 /C4/BX/C8/CC/C7/C6/CB/BT/DA/CT/D6/CP/CV/CX/D2/CV /D3/DA/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D4 /CT/CR/CX/CT/D7/B8 /D8/CW/CT /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CI /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7/D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D9/D4/D0/CX/D2/CV /CVν/lscript/BA /BY /D3 /D6 /CVν/CT/CP/D2/CS /CVνµ/B8ν/CT /CT /CP/D2/CSνµ /CT/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /CV /CT/BT /CP/D2/CS /CV /CT/CE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8 /D8/CW/CT /CI/D1/CP/D7/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /CVν/CT/CP/D2/CS /CVνµ/CU/D3/D0/D0/D3 /DB/CX/D2/CV /C6/C7 /CE/C1/C3 /C7 /CE/BL /BF /BV /BA/CVν/lscript/CVν/lscript/CVν/lscript/CVν/lscript/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC/BC/BJ/BI± /BC. /BC/BC/BC/BJ/BI /BC. /BH/BC/BC/BJ/BI± /BC. /BC/BC/BC/BJ/BI/BC. /BH/BC/BC/BJ/BI± /BC. /BC/BC/BC/BJ/BI /BC. /BH/BC/BC/BJ/BI± /BC. /BC/BC/BC/BJ/BI /BD/BH/BC/C4/BX/C8/B9/CB/C4/BV /BC/BI /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BD/BH/BC/BY /D6/D3/D1 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CI /B9/CS/CT/CR/CP /DD /DB/CX/CS/D8/CW/BA /CVν/CT/CVν/CT/CVν/CT/CVν/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BE/BK± /BC. /BC/BK/BH /BC. /BH/BE/BK± /BC. /BC/BK/BH/BC. /BH/BE/BK± /BC. /BC/BK/BH /BC. /BH/BE/BK± /BC. /BC/BK/BH /BD/BH/BD/CE/C1/C4/BT/C1/C6 /BL/BG /BV/C0/C5/BE /BY /D6/D3/D1νµ /CT /CP/D2/CSν/CT /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BH/BD/CE/C1/C4/BT/C1/C6 /BL/BG /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /DA/CP/D0/D9/CT /D3/CU /CVνµ/CP/D2/CS /D8/CW/CT/CX/D6 /D6/CP/D8/CX/D3 /CVν/CT/BB /CVνµ/BP/BD. /BC/BH /B7/BC. /BD/BH − /BC. /BD/BK /BA/CVνµ/CVνµ/CVνµ/CVνµ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC/BE± /BC. /BC/BD/BJ /BC. /BH/BC/BE± /BC. /BC/BD/BJ/BC. /BH/BC/BE± /BC. /BC/BD/BJ /BC. /BH/BC/BE± /BC. /BC/BD/BJ /BD/BH/BE/CE/C1/C4/BT/C1/C6 /BL/BG /BV/C0/C5/BE /BY /D6/D3/D1νµ /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BH/BE/CE/C1/C4/BT/C1/C6 /BL/BG /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CV /CTνµ/BT /BP− /BC. /BH/BC/BF±/BC. /BC/BD/BJ /CP/D2/CS /CV /CTνµ/CE /BP− /BC. /BC/BF/BH± /BC. /BC/BD/BJ /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 νµ /CT 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/BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BD/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH/BD/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BD/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BH/BG± /BC. /BC/BD/BC/BK± /BC. /BC/BC/BF/BI /BD/BG/BG/BK/BD/BC /BD/BH/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BC. /BD/BH/BD/BI± /BC. /BC/BC/BE/BD /BH/BH/BL/BC/BC/BC /BD/BH/BG/BT/BU/BX /BC/BD /BU /CB/C4/BW /BX /CT/CT/CR/D1 /BP/BL /BD. /BE/BG /BZ/CT/CE/BC. /BD/BH/BC/BG± /BC. /BC/BC/BI/BK± /BC. /BC/BC/BC/BK /BD/BH/BH/C0/BX/C1/CB/CC/BX/CA /BC/BD /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BC. /BD/BF/BK/BE± /BC. /BC/BD/BD/BI± /BC. /BC/BC/BC/BH /BD/BC/BH/BC/BC/BC /BD/BH/BI/BT/BU/CA/BX/CD /BC/BC /BX /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BC. /BD/BI/BJ/BK± /BC. /BC/BD/BE/BJ± /BC. /BC/BC/BF/BC /BD/BF/BJ/BC/BL/BE /BD/BH/BJ/BT 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/BC. /BE/BH /C7/CD/CA /BY/C1/CC/BD. /BG/BH± /BC. /BE/BH /C7/CD/CA /BY/C1/CC /BD. /BG/BH± /BC. /BE/BH /C7/CD/CA /BY/C1/CC/BC. /BK/BL± /BC. /BG/BG /BD. /BH/BJ /BL/BD. /BE /BD/BJ/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /C7/C8 /BT/C4/BD. /BJ/BD± /BC. /BG/BL /BD. /BH/BJ /BL/BD. /BE /BT/BU/CA/BX/CD /BC/BC /BY /BW/C4/C8/C0/BD. /BC/BI± /BC. /BH/BK /BD. /BH/BJ /BL/BD. /BE /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF/BD. /BK/BK± /BC. /BF/BG /BD. /BH/BJ /BL/BD. /BE /BD/BJ/BH/BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8/BD/BJ/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BC/BA/BF/BK /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/B8 /BC/BA/BD/BI /CS/D9/CT /D8/D3 /CT/DA/CT/D2/D8/D7/CT/D0/CT/CR/D8/CX/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/B8 /CP/D2/CS /BC/BA/BD/BK /CS/D9/CT /D8/D3 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /D4 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. /BD/BD /CS/D9/CT /D8/D3 /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/BA/BD/BK/BG/BT/BU/BX /BL/BC /C1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BH/BC ≤√ /D7≤ /BI/BC. /BK /BZ/CT/CE/BA/BD/BK/BH/BU/BT /BV/BT/C4/BT /BK/BL /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D7 /CP/CQ /D3/D9/D8 /BH/B1/BA /BT /B4/BC,/lscript /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→/lscript /B7/lscript− /BT /B4/BC,/lscript /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→/lscript /B7/lscript− /BT /B4/BC,/lscript /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→/lscript /B7/lscript− /BT /B4/BC,/lscript /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→/lscript /B7/lscript− /BY /D3 /D6 /D8/CW/CT /CI /D4 /CT/CP/CZ/B8 /DB /CT /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /D4 /D3/D0/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CS/CT/AC/D2/CT/CS /CQ /DD /B4/BF/BB/BG/B5 /BT /BE /lscript /CP/D7/CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /D8/CW/CT /AC/DA/CT/B9/D4/CP /D6/CP/D1/CT/D8/CT/D6 /AC/D8 /D8/D3 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /D0/CT/D4/D8/D3/D2 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /CS/CP/D8/CP /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /BY /D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D7/CT/CT/D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS /D6/CT/CU/BA /C4/BX/C8/B9/CB/C4/BV /BC/BI/BA/CB/CC/BW/BA√ /D7/BT/CB/CH/C5/C5/BX/CC/CA/CH /B4/B1/B5 /C5/C7/BW/BX/C4 /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BD. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BD. /BG/BH± /BC. /BD/BJ /BD. /BH/BJ /BL/BD. /BE /BD/BK/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /C7/C8 /BT/C4/BD. /BK/BJ± /BC. /BD/BL /BD. /BH/BJ /BL/BD. /BE /BT/BU/CA/BX/CD /BC/BC /BY /BW/C4/C8/C0/BD. /BL/BE± /BC. /BE/BG /BD. /BH/BJ /BL/BD. /BE /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BV /C4/BF/BD. /BJ/BF± /BC. /BD/BI /BD. /BH/BJ /BL/BD. /BE /BD/BK/BJ/BU/BT/CA/BT /CC/BX /BC/BC /BV /BT/C4/BX/C8/BD/BK/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BT /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BC/BA/BD/BH /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/B8 /BC/BA/BC/BI /CS/D9/CT /D8/D3 /CT/DA/CT/D2/D8/D7/CT/D0/CT/CR/D8/CX/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/B8 /CP/D2/CS /BC/BA/BC/BF /CS/D9/CT /D8/D3 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA/BD/BK/BJ/BU/BT/CA/BT /CC/BX /BC/BC /BV /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BC . /BD/BH /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/B8 /BC . /BC/BG /CS/D9/CT /D8/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/B8 /CP/D2/CS /BC . /BC/BE /CS/D9/CT /D8/D3 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA /BT /B4/BC, /D9 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D9 /D9 /BT /B4/BC, /D9 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D9 /D9 /BT /B4/BC, /D9 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D9 /D9 /BT /B4/BC, /D9 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D9 /D9 /CB/CC/BW/BA√ /D7/BT/CB/CH/C5/C5/BX/CC/CA/CH /B4/B1/B5 /C5/C7/BW/BX/C4 /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BG. /BC± /BI. /BJ± /BE. /BK /BG. /BC± /BI. /BJ± /BE. /BK/BG. /BC± /BI. /BJ± /BE. /BK /BG. /BC± /BI. /BJ± /BE. /BK/BJ. /BE /BJ. /BE/BJ. /BE /BJ. /BE/BL/BD. /BE /BL/BD. /BE/BL/BD. /BE /BL/BD. /BE /BD/BK/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CC /C7/C8 /BT/C4/BD/BK/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CC /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /DA/CP /D6/CX/D3/D9/D7 /CU/CP/D7/D8 /CW/CP/CS/D6/D3/D2/D7/D1/CP/CS/CT /D3/CU /D0/CX/CV/CW/D8 /D5/D9/CP /D6/CZ/D7/BA /CC/CW/CT/D2 /D9/D7/CX/D2/CV /CB/CD/B4/BE/B5 /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /AD/CP/DA/D3 /D6 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CU/D3 /D6/CS/D3 /DB/D2 /CP/D2/CS /D7/D8/D6/CP/D2/CV/CT /D5/D9/CP /D6/CZ/D7 /CP/D9/D8/CW/D3 /D6/D7 /D7/D3/D0/DA/CT /CU/D3 /D6 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP /D6/CZ /D8 /DD/D4 /CT/D7/BA /BT /B4/BC, /D7 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D7 /D7 /BT /B4/BC, /D7 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D7 /D7 /BT /B4/BC, /D7 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D7 /D7 /BT /B4/BC, /D7 /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D7 /D7 /CC/CW/CT /D7 /B9/D5/D9/CP /D6/CZ /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CU/CP/D7/D8 /CW/CP/CS/D6/D3/D2/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP/D2 /D7 /D5/D9/CP /D6/CZ/BA/CB/CC/BW/BA√ /D7/BT/CB/CH/C5/C5/BX/CC/CA/CH /B4/B1/B5 /C5/C7/BW/BX/C4 /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BL. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BC/BK± /BD. /BD/BF± /BC. /BG/BC /BD/BC. /BD /BL/BD. /BE /BD/BK/BL/BT/BU/CA/BX/CD /BC/BC /BU /BW/C4/C8/C0/BI. /BK± /BF. /BH± /BD. /BD /BD/BC. /BD /BL/BD. /BE /BD/BL/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CC /C7/C8 /BT/C4/BD/BK/BL/BT/BU/CA/BX/CD /BC/BC /BU /D8/CP/CV /D8/CW/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /CP/D2 /D7 /D5/D9/CP /D6/CZ /D6/CT/D5/D9/CX/D6/CX/D2/CV /CP /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1/B9/CX/CS/CT/D2/D8/CX/AC/CT/CS /CR/CW/CP /D6/CV/CT/CS/CZ /CP/D3/D2/BA /CC/CW/CT /D7 /B9/D5/D9/CP /D6/CZ /D4 /D3/D0/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D7 /CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CZ /CP/D3/D2 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D8/CP/CZ/B9/CX/D2/CV /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CS /B9 /CP/D2/CS /D9 /B9/D5/D9/CP /D6/CZ /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT/D1/CT/CP/D7/D9/D6/CT/CS /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /CR /B9 /CP/D2/CS /CQ /B9/D5/D9/CP /D6/CZ /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA/BD/BL/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CC /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /DA/CP /D6/CX/D3/D9/D7 /CU/CP/D7/D8 /CW/CP/CS/D6/D3/D2/D7/D1/CP/CS/CT /D3/CU /D0/CX/CV/CW/D8 /D5/D9/CP /D6/CZ/D7/BA /CC/CW/CT/D2 /D9/D7/CX/D2/CV /CB/CD/B4/BE/B5 /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /AD/CP/DA/D3 /D6 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CU/D3 /D6/CS/D3 /DB/D2 /CP/D2/CS /D7/D8/D6/CP/D2/CV/CT /D5/D9/CP /D6/CZ/D7 /CP/D9/D8/CW/D3 /D6/D7 /D7/D3/D0/DA/CT /CU/D3 /D6 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP /D6/CZ /D8 /DD/D4 /CT/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/CW/CT/D6/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/CW/CT/D2 /D8/D3 /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /CU/D3 /D6/CK /CS /D3 /DB/D2/B9/D8 /DD/D4 /CTꜼ /D5/D9/CP /D6/CZ/D7/BA /BT /B4/BC, /CR /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /CR /CR /BT /B4/BC, /CR /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /CR /CR /BT /B4/BC, /CR /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /CR /CR /BT /B4/BC, /CR /B5/BY/BU /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /CR /CR /C7/CD/CA /BY/C1/CC/B8 /DB/CW/CX/CR/CW /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D7/CT/DA/CT/D6/CP/D0 /CR /B9/CP /D2 /CS /CQ /B9/D5/D9/CP /D6/CZ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D7 /CT/DC/D4/D0/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK/CC/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ /CP/D2/CS /D6/CT/CU/BA/C4/BX/C8/B9/CB/C4/BV /BC/BI/B8 /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT /CI /D4 /D3/D0/CT /CI /D4 /D3/D0/CT/CI /D4 /D3/D0/CT /CI /D4 /D3/D0/CT/CP/D7/DD/D1/D1/CT/D8/D6/DD /BA /CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /DA/CP/D0/D9/CT/D7/B8/D3/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /CW/CP/D2/CS/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CR/CP /D6/D6/CX/CT/CS /D3/D9/D8 /CP/D8 /D8/CW/CT/D6/CT/D7/D4 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/BD/BL/BI/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BV /C7/C8 /BT/C4/BK. /BF± /BF. /BK± /BE. /BJ /BI. /BE /BL/BD. /BE/BG /BD/BL/BJ/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BW /C4/BF /BG/BD/BD /BG/BD/BD/BG/BD/BD /BG/BD/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BD± /BF. /BH± /BC. /BH − /BF. /BH /BK/BL. /BG/BF /BD/BL/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BY /BW/C4/C8/C0/BD/BD. /BC± /BE. /BK± /BC. /BJ /BD/BE. /BF /BL/BE. /BL/BL /BD/BL/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BY /BW/C4/C8/C0 − /BI. /BK± /BE. /BH± /BC. /BL − /BF. /BC /BK/BL. /BH/BD /BD/BL/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C8 /C7/C8 /BT/C4/BD/BG. /BI± /BE. /BC± /BC. /BK /BD/BE. /BE /BL/BE. /BL/BH /BD/BL/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C8 /C7/C8 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/D8/CP/CV /CI→ /CQ /CQ /CT/DA/CT/D2/D8/D7 /D9/D7/CX/D2/CV /CW/CX/CV/CW /D4 /CP/D2/CS /D4/CC /D0/CT/D4/D8/D3/D2/D7/BA /CC/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7/D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /CP /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6 χ/CQ /BP/BC. /BD/BD/BL/BE± /BC. /BC/BC/BI/BK± /BC. /BC/BC/BH/BD /DB/CW/CX/CR/CW /CX/D7 /D9/D7/CT/CS /D8/D3/CR/D3 /D6/D6/CT/CR/D8 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA/BE/BC/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CD /D8/CP/CV /CI→ /CQ /CQ /CT/DA/CT/D2/D8/D7 /D9/D7/CX/D2/CV /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CY/CT/D8 /CR/CW/CP /D6/CV/CT /D9/D7/CX/D2/CV /D8/CW/CT/CW/CT/D1/CX/D7/D4/CW/CT/D6/CT /CR/CW/CP /D6/CV/CT/BA/BE/BC/BJ/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BV /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CQ /CP/D2/CS /CR /CT/DA/CT/D2/D8/D7 /D9/D7/CX/D2/CV /CP /BW /BB /BW∗/D8/CP/CV/BA /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D5 /D5 /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D5 /D5/BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D5 /D5 /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /CT /B7/CT−→ /D5 /D5/CB/D9/D1/D1/CT/CS /D3/DA/CT/D6 /AC/DA/CT /D0/CX/CV/CW/D8/CT/D6 /AD/CP/DA/D3 /D6/D7/BA/BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CP/D2/CS /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D7/D3/D1/CT/DB/CW/CP/D8 /CT/DA/CT/D2/D8/B9/D7/CT/D0/CT/CR/D8/CX/D3/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/D7 /CR/D3/D2/D8/CP/CX/D2 /D7/D3/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /D3/D2/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /CP/D2/CS /D3/D2 /D3/D8/CW/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/CB/CC/BW/BA√ /D7/BT/CB/CH/C5/C5/BX/CC/CA/CH /B4/B1/B5 /C5/C7/BW/BX/C4 /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BJ/BI± /BC. /BD/BE± /BC. /BD/BH /BL/BD. /BE /BE/BC/BK/BT/BU/CA/BX/CD /BL/BE /C1 /BW/C4/C8/C0/BG. /BC± /BC. /BG± /BC. /BI/BF /BG. /BC /BL/BD. /BF /BE/BC/BL/BT /BV/CC/C7/C6 /BL/BE /C4 /C7/C8 /BT/C4/BL. /BD± /BD. /BG± /BD. /BI /BL. /BC /BH/BJ. /BL /BT/BW /BT /BV/C0/C1 /BL/BD /CC/C7/C8/CI − /BC. /BK/BG± /BC. /BD/BH± /BC. /BC/BG /BL/BD /BW/BX/BV/BT/C5/C8 /BL/BD /BU /BT/C4/BX/C8/BK. /BF± /BE. /BL± /BD. /BL /BK. /BJ /BH/BI. /BI /CB/CC/CD/BT/CA/CC /BL/BC /BT/C5/CH/BD/BD. /BG± /BE. /BE± /BE. /BD /BK. /BJ /BH/BJ. /BI /BT/BU/BX /BK/BL /C4 /CE/C6/CB/BI. /BC± /BD. /BF /BH. /BC /BF/BG. /BK /BZ/CA/BX/BX/C6/CB/C0/BT /CF /BK/BL /C2/BT/BW/BX/BK. /BE± /BE. /BL /BK. /BH /BG/BF. /BI /BZ/CA/BX/BX/C6/CB/C0/BT /CF /BK/BL /C2/BT/BW/BX/BE/BC/BK/BT/BU/CA/BX/CD /BL/BE /C1 /CW/CP/D7 /BC. /BD/BG /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D9/CT /D8/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/D3 /CU /D5 /D9 /CP /D6/CZ /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2/BA/BE/BC/BL/BT /BV/CC/C7/C6 /BL/BE /C4 /D9/D7/CT /D8/CW/CT /DB /CT/CX/CV/CW/D8 /CU/D9/D2/CR/D8/CX/D3/D2 /D1/CT/D8/CW/D3 /CS /D3/D2 /BE/BH/BL/CZ /D7/CT/D0/CT/CR/D8/CT/CS /CI→ /CW/CP/CS/D6/D3/D2/D7 /CT/DA/CT/D2/D8/D7/BA/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /BC. /BE/CS /D9 /CT /D8/D3 /BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV /CT/AB/CT/CR/D8/B8 /BC. /BG/CS/D9/CT /D8/D3 /C5/D3/D2/D8/CT /BV/CP /D6/D0/D3 /B4/C5/BV/B5 /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CP/D2/CS /BC. /BF /CS/D9/CT /D8/D3 /C5/BV /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/BA/BT /BV/CC/C7/C6 /BL/BE /C4 /CS/CT/D6/CX/DA/CT /CP /DA/CP/D0/D9/CT /D3/CU /D7/CX/D2 /BEθ /CT/AB/CF /D8/D3 /CQ /CT /BC . /BE/BF/BE/BD± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BE/BK/BA /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /D4 /D4→ /CI→ /CT /B7/CT−/BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /D4 /D4→ /CI→ /CT /B7/CT−/BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /D4 /D4→ /CI→ /CT /B7/CT−/BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 /D4 /D4→ /CI→ /CT /B7/CT−/CB/CC/BW/BA√ /D7/BT/CB/CH/C5/C5/BX/CC/CA/CH /B4/B1/B5 /C5/C7/BW/BX/C4 /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BE± /BH. /BL± /BC. /BG /BL/BD /BT/BU/BX /BL/BD /BX /BV/BW/BY /BT/C6/C7/C5/BT/C4/C7/CD/CB /CI/CIγ /B8 /CIγγ /B8/BT /C6 /BW /CI/CI/CE /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CI/CIγ /B8 /CIγγ /B8/BT /C6 /BW /CI/CI/CE /BV/C7/CD/C8/C4/C1/C6/BZ/CB/BT/C6/C7/C5/BT/C4/C7/CD/CB /CI/CIγ /B8 /CIγγ /B8 /BT/C6/BW /CI/CI/CE /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CI/CIγ /B8 /CIγγ /B8 /BT/C6/BW /CI/CI/CE /BV/C7/CD/C8/C4/C1/C6/BZ/CB Revised March 2006 by C. Caso (University of Genova) and A. Gurtu (Tata Institute). In the reaction e+e−→Zγ, deviations from the Standard Model for the Zγγ∗andZγZ∗couplings may be described in terms of 8 parameters, hV i(i=1,4;V=γ,Z)[ 1 ] . T h e parameters hγ idescribe the Zγγ∗couplings and the param- eters hZ itheZγZ∗couplings. In this formalism hV 1andhV 2 lead to CP-violating and hV 3andhV 4toCP-conserving eﬀects. All these anomalous contributions to the cross section increaserapidly with center-of-mass energy. In order to ensure unitarity, /BG/BD/BE /BG/BD/BE/BG/BD/BE /BG/BD/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CI these parameters are usually described by a form-factor rep- resentation, hV i(s)=hV i◦/(1 +s/Λ2)n, where Λ is the energy scale for the manifestation of a new phenomenon and nis a suﬃciently large power. By convention one uses n=3f o r hV 1,3 andn=4f o r hV 2,4. Usually limits on hV i’s are put assuming some value of Λ (sometimes ∞). Above the e+e−→ZZthreshold, deviations from the Standard Model for the ZZγ∗andZZZ∗couplings may be described by means of four anomalous couplings fV i(i= 4,5;V=γ,Z) [2]. As above, the parameters fγ idescribe the Zγγ∗couplings and the parameters fZ itheZZZ∗couplings. The anomalous couplings fV 5lead to violation of CandP symmetries while fV 4introduces CPviolation. All these couplings hV iandfV iare zero at tree level in the Standard Model. References 1. U. Baur and E.L. Berger Phys. Rev. D47, 4889 (1993). 2. K. Hagiwara et al., Nucl. Phys. B282 , 253 (1987). /CW /CE/CX /CW /CE/CX /CW /CE/CX /CW /CE/CX/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /C4/BX/C8 /D6/CT/D7/D9/D0/D8/D7 /D4 /D6/D3/D4 /CT/D6/D0/DD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /B4/BV/BX/CA/C6/B9/C8/C0/B9/BX/C8/BB/BE/BC/BC/BH/B9/BC/BH/BD /D3 /D6 /CW/CT/D4/B9/CT/DC/BB/BC/BH/BD/BD/BC/BE/BJ/B5/BM − /BC. /BD/BF< /CW /CI/BD< /B7/BC. /BD/BF/B8 − /BC. /BC/BJ/BK< /CW /CI/BE< /B7/BC. /BC/BJ/BD/B8 − /BC. /BE/BC< /CW /CI/BF< /B7/BC. /BC/BJ/B8 − /BC. /BC/BH< /CW /CI/BG< /B7/BC. /BD/BE/B8 − /BC. /BC/BH/BI< /CWγ/BD< /B7/BC. /BC/BH/BH/B8 − /BC. /BC/BG/BH< /CWγ/BE< /B7/BC. /BC/BE/BH/B8 − /BC. /BC/BG/BL< /CWγ/BF<− /BC. /BC/BC/BK/B8 − /BC. /BC/BC/BE< /CWγ/BG< /B7/BC. /BC/BF/BG/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BC/BT/BU/BT/CI/C7 /CE /BC/BJ /C5 /BW/BC /BE/BD/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /BV /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BK /BZ/CT/CE/BE/BD/BE/BT /BV/C0/BT/CA/BW /BC/BG /C0 /C4/BF/BE/BD/BF/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BV /C7/C8 /BT/C4/BE/BD/BG/BT/BU/BU/C7/CC/CC /BL/BK /C5 /BW/BC/BE/BD/BH/BT/BU/CA/BX/CD /BL/BK /C3 /BW/C4/C8/C0/BE/BD/BC/BT/BU/BT/CI/C7 /CE/BC /BJ /C5 /D9/D7/CT /BL/BI/BK /D4 /D4→ /CT /B7/CT−/µ /B7µ−γ /CG /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7/B8 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /CR/CT/D2/D8/CT/D6 /D3/CU/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD /B8 /D8/D3 /D8/CP/CV /D4 /D4→ /CIγ /CT/DA/CT/D2/D8/D7 /CQ /DD /D6/CT/D5/D9/CX/D6/CX/D2/CV /BX/CC /B4γ /B5> /BJ /BZ/CT/CE/B8 /D0/CT/D4/D8/D3/D2/B9/CV/CP/D1/D1/CP/D7/CT/D4/CP /D6/CP/D8/CX/D3/D2 /A1/CA/lscriptγ> /BC/BA/BJ/B8 /CP/D2/CS /CS/CX/B9/D0/CT/D4/D8/D3/D2 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 > /BF/BC /BZ/CT/CE/BA /CC/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7 /CX/D2/CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CB/C5 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA /CD/D7/CX/D2/CV /D8/CW/CT/D7/CT /CIγ /CT/DA/CT/D2/D8/D7 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BL/BH/B1 /BV/BA/C4/BA /D0/CX/D1/CX/D8/D7/D3/D2 /CT/CP/CR/CW /CWV/CX /B8/CZ /CT/CT/D4/CX/D2/CV /CP/D0/D0 /D3/D8/CW/CT/D6/D7 /AC/DC/CT/CS /CP/D8 /D8/CW/CT/CX/D6 /CB/C5 /DA/CP/D0/D9/CT/D7/BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8/BM− /BC. /BC/BK/BF< /CWZ/BF/BC</BC/BA/BC/BK/BE/B8 − /BC. /BC/BC/BH/BF < /CWZ/BG/BC< /BC/BA/BC/BC/BH/BG/B8 − /BC. /BC/BK/BH< /CWγ/BF/BC< /BC/BA/BC/BK/BG/B8 − /BC. /BC/BC/BH/BF< /CWγ/BG/BC< /BC/BA/BC/BC/BH/BG/B8/CU/D3 /D6/D8 /CW /CT /CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /D7/CR/CP/D0/CT /A3/BP /BD/BA/BE /CC /CT/CE/BA /BE/BD/BD/CD/D7/CX/D2/CV /CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ s /BP /BD/BK/BF/DF /BE/BC/BK/B8 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /BV /D7/CT/D0/CT/CR/D8 /BD/B8/BK/BJ/BJ /CT /B7/CT−→ /CIγ/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CI→ /D5 /D5 /D3 /D6ν ν /B8/BD /BJ /BD /CT /B7/CT−→ /CI/CI /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CI→ /D5 /D5 /D3 /D6 /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6/B4/CT/DC/CR/CT/D4/D8 /CP/D2 /CT/DC/D4/D0/CX/CR/CX/D8 τ /D4/CP/CX/D6/B5/B8 /CP/D2/CS /BJ/BG /CT /B7/CT−→ /CIγ∗/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D5 /D5µ /B7µ−/D3 /D6 /D5 /D5/CT /B7/CT−/D7/CX/CV/D2/CP/D8/D9/D6/CT/B8 /D8/D3 /CS/CT/D6/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2 /CWV/CX /BA /BX/CP/CR/CW /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D7/CT/D8 /D8/D3 /DE/CT/D6/D3/BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8/BM− /BC. /BE/BF< /CWZ/BD< /BC/BA/BE/BF/B8− /BC. /BF/BC< /CWZ/BF< /BC/BA/BD/BI/B8− /BC. /BD/BG< /CWγ/BD</BC/BA/BD/BG/B8− /BC. /BC/BG/BL< /CWγ/BF< /BC/BA/BC/BG/BG/BA /BE/BD/BE/BT /BV/C0/BT/CA/BW/BC/BG /C0 /D7/CT/D0/CT/CR/D8 /BF/BH/BD/BH /CT /B7/CT−→ /CIγ /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CI→ /D5 /D5 /D3 /D6ν ν /CP/D8√ s /BP/BD /BK /BL /DF /BE /BC /BL/BZ/CT/CE /D8/D3 /CS/CT/D6/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2 hV i /BA /BY /D3 /D6 /CS/CT/D6/CX/DA/CX/D2/CV /CT/CP/CR/CW /D0/CX/D1/CX/D8 /D8/CW/CT /D3/D8/CW/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP /D6/CT/AC/DC/CT/CS /CP/D8 /DE/CT/D6/D3/BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8/BM− /BC. /BD/BH/BF< /CWZ/BD< /BC. /BD/BG/BD/B8− /BC. /BC/BK/BJ< /CWZ/BE< /BC. /BC/BJ/BL/B8− /BC. /BE/BE/BC</CWZ/BF< /BC. /BD/BD/BE/B8− /BC. /BC/BI/BK< /CWZ/BG< /BC. /BD/BG/BK/B8− /BC. /BC/BH/BJ< /CWγ/BD< /BC. /BC/BH/BJ/B8− /BC. /BC/BH/BC< /CWγ/BE< /BC. /BC/BE/BF/B8 − /BC. /BC/BH/BL< /CWγ/BF< /BC. /BC/BC/BG/B8− /BC. /BC/BC/BG< /CWγ/BG< /BC. /BC/BG/BE/BA/BE/BD/BF/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BV /D7/D8/D9/CS/DD /CT /B7/CT−→ /CIγ /CT/DA/CT/D2/D8/D7 /B4/DB/CX/D8/CW /CI→ /D5 /D5 /CP/D2/CS /CI→ν ν /B5/CP/D8 /BD/BK/BL /BZ/CT/CE /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT/D7 /B4/CP/D2/CS /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7/B5 /D3/CU /D8/CW/CT/D7/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7/BM/CW /CI/BD /BP /BC. /BC/BC/BC± /BC. /BD/BC/BC /B4− /BC. /BD/BL/BC/B8 /BC . /BD/BL/BC/B5/B8 /CW /CI/BE /BP /BC. /BC/BC/BC± /BC. /BC/BI/BK /B4− /BC. /BD/BE/BK/B8 /BC . /BD/BE/BK/B5/B8 /CW /CI/BF /BP − /BC. /BC/BJ/BG /B7/BC. /BD/BC/BE − /BC. /BD/BC/BF /B4− /BC. /BE/BI/BL/B8 /BC . /BD/BD/BL/B5/B8 /CW /CI/BG /BP/BC. /BC/BG/BI± /BC. /BC/BI/BK /B4− /BC. /BC/BK/BG/B8 /BC . /BD/BJ/BH/B5/B8 /CWγ/BD /BP/BC. /BC/BC/BC±/BC. /BC/BI/BD /B4− /BC. /BD/BD/BH/B8 /BC . /BD/BD/BH/B5/B8 /CWγ/BE /BP /BC. /BC/BC/BC± /BC. /BC/BG/BD /B4− /BC. /BC/BJ/BJ/B8 /BC . /BC/BJ/BJ/B5/B8 /CWγ/BF /BP− /BC. /BC/BK/BC /B7/BC. /BC/BF/BL − /BC. /BC/BG/BD/B4− /BC. /BD/BI/BG/B8− /BC. /BC/BC/BI/B5/B8 /CWγ/BG /BP /BC. /BC/BI/BG /B7/BC. /BC/BF/BF − /BC. /BC/BF/BC /B4/B7 /BC. /BC/BC/BJ/B8 /B7/BC. /BD/BF/BG/B5/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D3/D2/D0/DD /D3/D2/CT /CR/D3/D9/D4/D0/CX/D2/CV /CP/D8 /CP /D8/CX/D1/CT /CX/D7 /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 /DE/CT/D6/D3/BA/BE/BD/BG/BT/BU/BU/C7/CC/CC /BL/BK /C5 /D7/D8/D9/CS/DD /D4 /D4→ /CIγ /B7 /CG/B8 /DB/CX/D8/CW /CI→ /CT /B7/CT−/B8µ /B7µ−/B8 νν /CP/D8 /BD. /BK/CC /CT/CE/B8 /D8/D3/D3/CQ/D8/CP/CX/D2 /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP/D8 /A3/BP /BJ/BH/BC /BZ/CT/CE/BM/vextendsingle/vextendsingle/CW /CI/BF/BC/vextendsingle/vextendsingle< /BC. /BF/BI/B8/vextendsingle/vextendsingle/CW /CI/BG/BC/vextendsingle/vextendsingle< /BC. /BC/BH /B4/CZ /CT/CT/D4/CX/D2/CV /CWγ i /BP/BC/B5/B8 /CP/D2/CS /vextendsingle/vextendsingle/CWγ/BF/BC/vextendsingle/vextendsingle</BC. /BF/BJ/B8/vextendsingle/vextendsingle/CWγ/BG/BC/vextendsingle/vextendsingle</BC. /BC/BH /B4/CZ /CT/CT/D4/CX/D2/CV /CW /CI/CX /BP/BC/B5/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP /D6/CT /vextendsingle/vextendsingle/CW /CI/BD/BC/vextendsingle/vextendsingle< /BC. /BF/BI/B8/vextendsingle/vextendsingle/CW /CI/BE/BC/vextendsingle/vextendsingle< /BC. /BC/BH /B4/CZ /CT/CT/D4/CX/D2/CV /CWγ/CX /BP/BC/B5/B8 /CP/D2/CS/vextendsingle/vextendsingle/CWγ/BD/BC/vextendsingle/vextendsingle</BC. /BF/BJ/B8/vextendsingle/vextendsingle/CWγ/BE/BC/vextendsingle/vextendsingle</BC. /BC/BH /B4/CZ /CT/CT/D4/CX/D2/CV/CW /CI/CX /BP/BC/B5/BA/BE/BD/BH/BT/BU/CA/BX/CD /BL/BK /C3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /CP /BL/BH/B1 /BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→γ /B7 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7/B5 </BE. /BH /D4/CQ /D9/D7/CX/D2/CV /BD/BI/BD /CP/D2/CS /BD/BJ/BE /BZ/CT/CE /CS/CP/D8/CP/BA /CC/CW/CX/D7 /CX/D7 /D9/D7/CT/CS /D8/D3 /D7/CT/D8 /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CWγ/BF/BC/vextendsingle/vextendsingle</BC. /BK/CP /D2 /CS /vextendsingle/vextendsingle/CW /CI/BF/BC/vextendsingle/vextendsingle< /BD. /BF/B8 /CS/CT/D6/CX/DA/CT/CS /CP/D8 /CP /D7/CR/CP/D0/CT /A3/BP/BD /CC /CT/CE /CP/D2/CS /DB/CX/D8/CW /D2 /BP/BF /CX/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /D6/CT/D4 /D6/CT/D7/CT/D2/D8/CP/D8/CX/D3/D2/BA /CU /CE/CX /CU /CE/CX /CU /CE/CX /CU /CE/CX/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /C4/BX/C8 /D6/CT/D7/D9/D0/D8/D7 /D4 /D6/D3/D4 /CT/D6/D0/DD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /B4/BV/BX/CA/C6/B9/C8/C0/B9/BX/C8/BB/BE/BC/BC/BH/B9/BC/BH/BD /D3 /D6 /CW/CT/D4/B9/CT/DC/BB/BC/BH/BD/BD/BC/BE/BJ/B5/BM − /BC. /BF/BC< /CU /CI/BG< /B7/BC. /BF/BC/B8 − /BC. /BF/BG< /CU /CI/BH< /B7/BC. /BF/BK/B8 − /BC. /BD/BJ< /CUγ/BG< /B7/BC. /BD/BL/B8 − /BC. /BF/BE< /CUγ/BH< /B7/BC. /BF/BI/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /BV /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BD/BK/BF/DF /BE/BC/BK /BZ/CT/CE/BE/BD/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BV /C7/C8 /BT/C4/BE/BD/BK/BT /BV/C0/BT/CA/BW /BC/BF /BW /C4/BF/BE/BD/BI/CD/D7/CX/D2/CV /CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ s /BP /BD/BK/BF/DF /BE/BC/BK/B8 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /BV /D7/CT/D0/CT/CR/D8 /BD/BJ/BD /CT /B7/CT−→ /CI/CI/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CI→ /D5 /D5 /D3 /D6 /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6 /B4/CT/DC/CR/CT/D4/D8 /CP/D2 /CT/DC/D4/D0/CX/CR/CX/D8 τ /D4/CP/CX/D6/B5/B8 /CP/D2/CS /BJ/BG /CT /B7/CT−→ /CIγ∗/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D5 /D5µ /B7µ−/D3 /D6 /D5 /D5/CT /B7/CT−/D7/CX/CV/D2/CP/D8/D9/D6/CT/B8 /D8/D3 /CS/CT/D6/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2 /CUV/CX /BA /BX/CP/CR/CW/D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D7/CT/D8 /D8/D3 /DE/CT/D6/D3/BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8/BM− /BC. /BG/BC< /CUZ/BG< /BC/BA/BG/BE/B8 − /BC. /BF/BK< /CUZ/BH< /BC/BA/BI/BE/B8− /BC. /BE/BF< /CUγ/BG< /BC/BA/BE/BH/B8− /BC. /BH/BE< /CUγ/BH< /BC/BA/BG/BK/BA /BE/BD/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BV /D7/D8/D9/CS/DD /CI/CI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /BV/BA/C5/BA /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/BD/BL/BC/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/DD /D7/CT/D0/CT/CR/D8 /BF/BG/BC /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BD/BK/BC /CT/DA/CT/D2/D8/D7/BA /C1/D2/B9/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C6 /CS/CP/D8/CP /CP/D8 /BD/BK/BF /CP/D2/CS /BD/BK/BL /BZ/CT/CE /B4/BD/BD/BK /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BI/BH /CT/DA/CT/D2/D8/D7/B5 /D8/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7/BM − /BC. /BG/BH< /CU /CI/BG< /BC. /BH/BK/B8 − /BC. /BL/BG< /CU /CI/BH< /BC. /BE/BH/B8− /BC. /BF/BE< /CUγ/BG< /BC. /BF/BF/B8 /CP/D2/CS − /BC. /BJ/BD< /CUγ/BH< /BC. /BH/BL/BA/BE/BD/BK/BT /BV/C0/BT/CA/BW/BC/BF /BW /D7/D8/D9/CS/DD /CI /B9/CQ /D3/D7/D3/D2 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /BV/BA/C5/BA /CT/D2/CT/D6/CV/DD/D6/CP/D2/CV/CT /BE/BC/BC/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/DD /D7/CT/D0/CT/CR/D8 /BH/BG/BL /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BG/BF/BE /CT/DA/CT/D2/D8/D7/BA /C1/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /BZ /CP/D2/CS /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /C7 /CS/CP/D8/CP /B4/BD/BK/BF /CP/D2/CS /BD/BK/BL /BZ/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /B8/BE /BK /BI/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BE/BG/BD /CT/DA/CT/D2/D8/D7/B5 /CP/D2/CS /D8/CW/CT /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C1/D6/CT/D7/D9/D0/D8/D7 /B4/BI/BH/BI /CT/DA/CT/D2/D8/D7/B8 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BH/BD/BE /CT/DA/CT/D2/D8/D7/B5/B8 /D8/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /BL/BH/B1/BV/C4 /D0/CX/D1/CX/D8/D7/BM − /BC. /BG/BK≤ /CU /CI/BG≤ /BC. /BG/BI/B8− /BC. /BF/BI≤ /CU /CI/BH≤ /BD. /BC/BF/B8− /BC. /BE/BK≤ /CUγ/BG≤ /BC. /BE/BK/B8 /CP/D2/CS − /BC. /BG/BC≤/CUγ/BH≤ /BC. /BG/BJ/BA /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB/BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB /BT/C6/C7/C5/BT/C4/C7/CD/CB /CF /BB /CI /C9/CD/BT/CA/CC/C1/BV /BV/C7/CD/C8/C4/C1/C6/BZ/CB Revised March 2006 by C. Caso (University of Genova) and A. Gurtu (Tata Institute). The Standard Model predictions for WWWW ,WWZZ , WWZγ ,WWγγ ,a n d ZZγγ couplings are small at LEP, but expected to become important at a TeV Linear Collider. Outside the Standard Model framework such possible couplings,a 0,ac,an, are expressed in terms of the following dimension-6 operators [1,2]; L0 6=−e2 16Λ2a0FµνFµν/vectorWα·/vectorWα Lc 6=−e2 16Λ2acFµαFµβ/vectorWβ·/vectorWα Ln 6=−ie2 16Λ2an/epsilon1ijkW(i) µαW(j) νW(k)αFµν /tildewideL0 6=−e2 16Λ2/tildewidea0Fµν/tildewideFµν/vectorWα·/vectorWα /tildewideLn 6=−ie2 16Λ2/tildewidean/epsilon1ijkW(i) µαW(j) νW(k)α/tildewideFµν where F,W are photon and Wﬁelds, L0 6andLc 6conserve C, Pseparately ( /tildewideL0 6conserves only C) and generate anomalous W+W−γγandZZγγ couplings, Ln 6violates CP(/tildewideLn 6violates bothCandP) and generates an anomalous W+W−Zγcou- pling, and Λ is an energy scale for new physics. For the ZZγγ coupling the CP-violating term represented by Ln 6does not con- tribute. These couplings are assumed to be real and to vanish at tree level in the Standard Model. Within the same framework as above, a more recent de- scription of the quartic couplings [3] treats the anomalous partsof the WWγγ andZZγγ couplings separately leading to two sets parameterized as a V 0/Λ2andaV c/Λ2,w h e r e V=WorZ. At LEP the processes studied in search of these quartic couplings are e+e−→WWγ ,e+e−→γγν ν,a n d e+e−→ Zγγand limits are set on the quantities aW 0/Λ2,aW c/Λ2,an/Λ2. The characteristics of the ﬁrst process depend on all the threecouplings whereas those of the latter two depend only on thetwoCP-conserving couplings. The sensitive measured variables /BG/BD/BF /BG/BD/BF/BG/BD/BF /BG/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/CI are the cross sections for these processes as well as the energy and angular distributions of the photon and recoil mass to thephoton pair. References 1. G. Belanger and F. Boudjema, Phys. Lett. B288 , 201 (1992). 2. J.W. Stirling and A. Werthenbach, Eur. Phys. J. C14, 103 (2000);J.W. Stirling and A. Werthenbach, Phys. Lett. B466 , 369 (1999); A. Denner et al., Eur. Phys. J. C20, 201 (2001); G. Montagna et al., Phys. Lett. B515 , 197 (2001). 3. G. Belanger et al.,E u r .P h y s .J . C13, 103 (2000). /CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/CP/BC /BB/A3 /BE/B8 /CP/CR /BB/A3 /BE/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CP/D2/CS /D9/D2/D4/D9/CQ/D0/CX/D7/CW/CT/CS /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /C4/BX/C8 /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /BL/BH/B1 /BV/C4/CX/D2/D8/CT/D6/DA/CP/D0/D7 /CU/D3 /D6 /D8/CW/CT /C9/BZ/BV/D7 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT /CI/CIγγ /DA/CT/D6/D8/CT/DC /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /B4/BV/BX/CA/C6/B9/C8/C0/B9/BX/C8/BB/BE/BC/BC/BH/B9/BC/BH/BD /D3 /D6 /CW/CT/D4/B9/CT/DC/BB/BC/BH/BD/BD/BC/BE/BJ/B5/BM − /BC. /BC/BC/BK< /CP /CI/BC /BB/A3 /BE< /B7/BC. /BC/BE/BD − /BC. /BC/BE/BL< /CP /CI/CR /BB/A3 /BE< /B7/BC. /BC/BF/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C4 /C7/C8 /BT/C4/BE/BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BG /BT /BT/C4/BX/C8/BE/BE/BD/BT /BV/C0/BT/CA/BW /BC/BE /BZ /C4/BF/BE/BD/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C4 /D7/CT/D0/CT/CR/D8 /BE/BC /CT /B7/CT−→ν νγγ /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BK/BC/DF /BE/BC/BL/BZ/CT/CE /CP/D2/CS /BD/BJ/BI /CT /B7/CT−→ /D5 /D5γγ /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BF/BC/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/D7/CT /D7/CP/D1/D4/D0/CT/D7/CP /D6/CT /D9/D7/CT/CS /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CF /B7/CF−γγ /CP/D2/CS /CI/CIγγ /D5/D9/CP /D6/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BY /D9/D6/D8/CW/CT/D6 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /DB/CX/D8/CW /D8/CW/CT /CF /B7/CF−γ /D7/CP/D1/D4/D0/CT /D3/CU /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BU /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/D2/CT/DF/D4/CP /D6/CP/D1/CT/D8/CT/D6 /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS/BM − /BC. /BC/BC/BJ< /CPZ/BC /BB/A3 /BE< /BC/BA/BC/BE/BF /BZ/CT/CE− /BE/B8− /BC. /BC/BE/BL</CPZ/CR /BB/A3 /BE< /BC/BA/BC/BE/BL /BZ/CT/CE− /BE/B8− /BC. /BC/BE/BC< /CPW/BC /BB/A3 /BE< /BC/BA/BC/BE/BC /BZ/CT/CE− /BE/B8− /BC. /BC/BH/BE< /CPW/CR /BB/A3 /BE</BC/BA/BC/BF/BJ /BZ/CT/CE− /BE/BA/BE/BE/BC/C1/D2 /D8/CW/CT /BV/C5 /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BD/BK/BF /D8/D3 /BE/BC/BL /BZ/CT/CE /C0/BX/C1/CB/CC/BX/CA /BC/BG /BT /D7/CT/D0/CT/CR/D8 /BF/BC /CT /B7/CT−→ν νγγ /CT/DA/CT/D2/D8/D7/DB/CX/D8/CW /D8 /DB /D3 /CP/CR/D3/D4/D0/CP/D2/CP /D6/B8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD /CP/D2/CS /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D4/CW/D3/D8/D3/D2/D7/BA /CC/CW/CT /D4/CW/D3/D8/D3/D2/DF/D4/CW/D3/D8/D3/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CX/D8 /DD /CX/D7 /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CQ /CT > /BH◦/B8 /BXγ /BB√ s> /BC/BA/BC/BE/BH /B4/D8/CW/CT /D1/D3 /D6/CT /CT/D2/CT/D6/CV/CT/D8/CX/CR /D4/CW/D3/D8/D3/D2/CW/CP/DA/CX/D2/CV /CT/D2/CT/D6/CV/DD > /BC/BA/BE√ s /B5/B8 /D4Tγ /BB/BX/CQ/CT /CP /D1> /BC/BA/BC/BH /CP/D2/CS/vextendsingle/vextendsingle/CR/D3/D7θγ/vextendsingle/vextendsingle< /BC/BA/BL/BG/BA /BT/D0 /CX /CZ /CT/D0/CX/CW/D3 /D3 /CS /AC/D8/D8/D3 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /CP/D2/CS /D6/CT/CR/D3/CX/D0 /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /DD/CX/CT/D0/CS/D7 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/D2/CT/DF/D4/CP /D6/CP/D1/CT/D8/CT/D6 /BL/BH/B1/BV/C4 /D0/CX/D1/CX/D8/D7/BM − /BC. /BC/BD/BE< /CPZ/BC /BB/A3 /BE< /BC/BA/BC/BD/BL /BZ/CT/CE− /BE/B8− /BC. /BC/BG/BD< /CPZ/CR /BB/A3 /BE< /BC/BA/BC/BG/BG /BZ/CT/CE− /BE/B8 − /BC. /BC/BI/BC< /CPW/BC /BB/A3 /BE< /BC/BA/BC/BH/BH /BZ/CT/CE− /BE/B8− /BC. /BC/BL/BL< /CPW/CR /BB/A3 /BE< /BC/BA/BC/BL/BF /BZ/CT/CE− /BE/BA/BE/BE/BD/BT /BV/C0/BT/CA/BW/BC/BE /BZ /D7/D8/D9/CS/DD /CT /B7/CT−→ /CIγγ→ /D5 /D5γγ /CT/DA/CT/D2/D8/D7 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CP/D8 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7/CT/D2/CT/D6/CV/CX/CT/D7 /CU/D6/D3/D1 /BE/BC/BC /D8/D3 /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT /D4/CW/D3/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CQ /CT /CX/D7/D3/D0/CP/D8/CT/CS/B8 /CT/CP/CR/CW /DB/CX/D8/CW /CT/D2/CT/D6/CV/DD > /BH /BZ/CT/CE /CP/D2/CS/vextendsingle/vextendsingle/CR/D3/D7θ/vextendsingle/vextendsingle< /BC. /BL/BJ/B8 /CP/D2/CS /D8/CW/CT /CS/CX/B9/CY/CT/D8 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D8/D3 /CQ /CT /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D8/CW/CP/D8/D3/CU /D8/CW/CT /CI /CQ /D3/D7/D3/D2 /B4/BJ/BG/DF /BD/BD/BD /BZ/CT/CE/B5/BA /BV/D9/D8/D7 /D3/D2 /CI /DA/CT/D0/D3 /CR/CX/D8 /DD/B4β< /BC. /BJ/BF/B5 /CP/D2/CS /D3/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D3/CU /D8/CW/CT/D1/D3/D7/D8 /CT/D2/CT/D6/CV/CT/D8/CX/CR /D4/CW/D3/D8/D3/D2 /D6/CT/CS/D9/CR/CT /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7 /CS/D9/CT /D8/D3 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT/D5 /D5γγ /D7/D8/CP/D8/CT /CP/D2/CS /CS/D9/CT /D8/D3 /C1/CB/CA /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /B8 /DD/CX/CT/D0/CS/CX/D2/CV /CP /D8/D3/D8/CP/D0 /D3/CU /BG/BC /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /D3/CU /DB/CW/CX/CR/CW/BK. /BI/CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /CS/D9/CT /D8/D3 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CC/CW/CT /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/CP /D3/CU /D8/CW/CT /D0/CT/CP/D7/D8 /CT/D2/CT/D6/CV/CT/D8/CX/CR/D4/CW/D3/D8/D3/D2 /CP /D6/CT /AC/D8/D8/CT/CS /CU/D3 /D6 /CP/D0/D0 /D8/CT/D2 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD /DA/CP/D0/D9/CT/D7 /CU/D6/D3/D1 /BD/BF/BC /BZ/CT/CE /D8/D3 /BE/BC/BL /BZ/CT/CE/B4/CP/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CP/CS/CS/CX/D2/CV /D8/D3 /D8/CW/CT /D4 /D6/CT/D7/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /BD/BF/BC/DF /BE/BC/BE /BZ/CT/CE /CS/CP/D8/CP /D3/CU /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BX /B8/CU /D3 /D6/CP /D8/D3/D8/CP/D0 /D3/CU /BD/BF/BJ /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BF/BG . /BD /CT/DA/CT/D2/D8/D7/B5 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /AC/D8/D8/CT/CS/DA/CP/D0/D9/CT/D7 /CP/BC /BB/A3 /BE/BP/BC. /BC/BC /B7/BC. /BC/BE − /BC. /BC/BD /BZ/CT/CE− /BE/CP/D2/CS /CP/CR /BB/A3 /BE/BP/BC. /BC/BF /B7/BC. /BC/BD − /BC. /BC/BE /BZ/CT/CE− /BE/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D3/D8/CW/CT/D6/D4/CP /D6/CP/D1/CT/D8/CT/D6 /CX/D7 /CZ /CT/D4/D8 /AC/DC/CT/CS /D8/D3 /CX/D8/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /B4/BC/B5/BA /BT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CQ /D3/D8/CW/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /DD/CX/CT/D0/CS/D7 /D8/CW/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 − /BC. /BC/BE /BZ/CT/CE− /BE< /CP/BC /BB/A3 /BE< /BC. /BC/BF /BZ/CT/CE− /BE/CP/D2/CS− /BC. /BC/BJ/BZ/CT/CE− /BE< /CP/CR /BB/A3 /BE< /BC. /BC/BH /BZ/CT/CE− /BE/BA /CI /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CI /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CI /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CI /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BT/CI/C7 /CE /BC/BJ/C5 /C8/C4 /BU/BI/BH/BF /BF/BJ/BK /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ/BV /BX/C8/C2 /BV/BH/BD /BH/BE/BH /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI/BX /C8/C4 /BU/BI/BF/BL /BD/BJ/BL /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BX/C8/B9/CB/C4/BV /BC/BI /C8/CA/C8/C4 /BG/BE/BJ /BE/BH/BJ /BT/C4/BX/C8/C0/B8 /BW/BX/C4/C8/C0/C1/B8 /C4/BF/B8 /C7/C8 /BT/C4/B8 /CB/C4/BW /CP/D2/CS /DB /D3 /D6/CZ/CX/D2/CV /CV/D6/D3/D9/D4/D7/CB/BV/C0/BT/BX/C4 /BC/BI/BT /C8/C4 /BU/BI/BF/BL /BD/BL/BE /CB/BA /CB/CR/CW/CP/CT/D0 /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BX/C8/C2 /BV/BG/BC /BD /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH/BV /BX/C8/C2 /BV/BG/BG /BE/BL/BL /C2/BA 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/CP/D0/BA /B4/CC/C7/C8 /BT/CI /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/BX/CE /BT /BK/BK /C8/CA /BW/BF/BK /BE/BI/BI/BH /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BK/BK/BW /CI/C8/C0/CH /BV/BG/BC /BD/BI/BF /CF/BA /BU/D6/CP/D9/D2/D7/CR/CW/DB /CT/CX/CV /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CB/BT/CA/C1 /BK/BJ /C8/C4 /BU/BD/BK/BI /BG/BG/BC /CA/BA /BT/D2/D7/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CD/BT/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BK/BJ/BV /C8/C4 /BU/BD/BL/BD /BE/BC/BL /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BK/BI/BV /CI/C8/C0/CH /BV/BF/BC /BF/BJ/BD /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /CI/C8/C0/CH /BV/BE/BI /BH/BC/BJ /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/C4 /BD/BC/BK/BU /BD/BG/BC /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C0 /BK/BH /C8/CA/C4 /BH/BH /BD/BK/BF/BD /CF/BA/CF/BA /BT/D7/CW /CT/D8 /CP/D0/BA /B4/C5/BT /BV /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BK/BH/BY /C8/C4 /BD/BI/BD/BU /BD/BK/BK /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/BX/CA/CA/C1/BV/C3 /BK/BH /C8/CA /BW/BF/BD /BE/BF/BH/BE /C5/BA /BW/CT/D6/D6/CX/CR/CZ /CT/D8 /CP/D0/BA /B4/C0/CA/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /C8/CA/C4 /BH/BG /BD/BI/BE/BG /BX/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE /CT/D8 /CP/D0/BA /B4/C5/BT /BV /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BX/CE/C1 /BK/BF /C8/CA/C4 /BH/BD /BD/BL/BG/BD /C5/BA/BX/BA /C4/CT/DA/CX /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BK/BE /C8/C4 /BD/BD/BG/BU /BE/BK/BE /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BE/BV /C8/C4 /BD/BD/BC/BU /BD/BJ/BF /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0±/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 HIGGS BOSONS: THEORY AND SEARCHES Written November 2007 by G. Bernardi (LPNHE, CNRS/IN2P3, U. of Paris VI & VII), M. Carena (FNAL), and T. Junk (FNAL). I. Introduction Understanding the mechanism that breaks electroweak sym- metry and generates the mass of all known elementary particles is one of the most fundamental problems in particle physics.The Higgs mechanism [1] provides a general framework to ex-plain the observed masses of the W ±andZgauge bosons by means of charged and neutral Goldstone bosons that end upas the longitudinal components of the gauge bosons. TheseGoldstone bosons are generated by the underlying dynamics of electroweak symmetry breaking (EWSB). However, the fun- damental dynamics of the electroweak symmetry breaking areunknown, and there are two main classes of theories proposedin the literature, those with w eakly coupled dynamics - such as in the Standard Model (SM) [2] - and those with stronglycoupled dynamics. In the SM, the electroweak interactions are described by a gauge ﬁeld theory based on the SU(2) L×U(1) Ysymmetry group.The Higgs mechanism posits a self-interacting complex doublet of scalar ﬁelds, and renormalizable interactions are arrangedsuch that the neutral component of the scalar doublet acquiresa vacuum expectation value v= 246 GeV which sets the scale of EWSB. Three massless Goldstone bosons are generated, which are absorbed to give masses to the W ±andZgauge bosons. The remaining component of the complex doublet becomes theHiggs boson - a new fundamental scalar particle. The massesof all fermions are also a consequence of EWSB since the Higgsdoublet is postulated to couple to the fermions through Yukawainteractions. If the Higgs mass m His below 180 GeV, all ﬁelds remain weakly interacting up to the Planck scale, MPl. The validity of the SM as an eﬀective theory describing physics up to the Planck scale is questionable, however, because of the following “naturalness” argument. All fermion massesand dimensionless couplings are logarithmically sensitive to thescaleΛat which new physics becomes relevant. In contrast, scalar squared masses are quadratically sensitive to Λ.T h u s , the observable SM Higgs mass has the following form: m 2 H=(m2 H)0+kg2Λ2 16π2, where the ﬁrst term, ( mH)0, is a fundamental parameter of the theory. The second term is a one-loop correction in which g is an electroweak coupling and kis a constant, presumably of O(1), that is calculable within the low-energy eﬀective theory. The two contributions arise from independent sources and onewould not expect that the observable Higgs mass is signiﬁcantlysmaller than either of the two terms. Hence, if the scale of newphysics Λis much larger than the electroweak scale, unnatural cancellations must occur to remove the quadratic dependence of the Higgs mass on this large energy scale and to give a Higgs mass of order of the electroweak scale, as requiredfrom unitarity constraints [3,4], and as preferred by precisionmeasurements of electroweak observables [5]. Thus, the SMis expected to be embedded in a more fundamental theorywhich will stabilize the hierarchy between the electroweak scaleand the Planck scale in a natural way. A theory of that typewould usually predict the onset of new physics at scales of the order of, or just above, the electroweak scale. This prediction is somewhat in tension with the fact that precision electroweakmeasurements strongly constra in contributions of new physics below the TeV scale. Theorists strive to construct models ofnew physics that keep the successful features of the SM whilecuring its shortcomings, including the absence of a dark mattercandidate or an electroweak scale explanation of the observed baryon asymmetry of the universe. In the weakly-coupled approach to electroweak symmetry breaking, supersymmetric (SUSY ) extensions of the SM provide a possible explanation for the stability of the electroweak energyscale in the presence of quantum corrections [6]. These theo-ries predict a spectrum of Higgs scalars [7]. The properties ofthe lightest Higgs scalar often resemble those of the SM Higgs boson, with a mass that is predicted to be less than 135 GeV /BG/BD/BH /BG/BD/BH/BG/BD/BH /BG/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± in the simplest supersymmetric model. Additional neutral and charged Higgs bosons with masses of order of the weak scaleare also predicted. Moreover, low-energy supersymmetry witha supersymmetry breaking scale o f order 1 TeV allows for grand uniﬁcation of the electromagnet ic, weak and strong gauge inter- actions in a consistent way, strongly supported by the prediction of the electroweak mixing angle at low energy scales, with anaccuracy at the percent level [8,9]. Alternatively, new strong interactions near the TeV scale can induce strong breaking of the electroweak symmetry [10].Recently, the so-called “Little Higgs” models have been pro-posed in which the scale of the new strong interactions is pushedup above 10 TeV [11], and the lightest Higgs scalar resembles the weakly-coupled SM Higgs boson. In a more speculative direction, a new approach to elec- troweak symmetry breaking has been explored in which extraspace dimensions beyond the usual 3+1 dimensional space-timeare introduced [12] with characteristic sizes of order (1 TeV) −1. In such scenarios, the mechanisms for electroweak symmetrybreaking are inherently extra-dimensional and the resulting Higgs phenomenology can depart signiﬁcantly from the SM paradigm [13]. Prior to 1989, when the e +e−collider LEP at CERN came into operation, searches for Higgs bosons were sensitive onlyto Higgs bosons with masses below a few GeV [14]. In theLEP1 phase, the collider operated at center-of-mass energies close to M Z. During the LEP2 phase, the energy was increased in steps, reaching 209 GeV in the year 2000 before the ﬁnal shutdown. The combined data of the four LEP experiments,ALEPH, DELPHI, L3, and OPAL, was sensitive to neutralHiggs bosons with masses up to about 115 GeV and to chargedHiggs bosons with masses up to about 90 GeV [15,16]. The search for the Higgs boson continues at the Tevatron p p collider, operating at a center-of-mass energy of 1.96 TeV. Thesensitivity of the two experiments, CDF and DØ, is improving, and with the full Tevatron integrated luminosity, should be high enough to probe SM Higgs boson masses beyond theLEP reach [17]. Other neutral and charged Higgs particlespostulated in most theories beyond the SM are also activelysought at the Tevatron. The searches for Higgs bosons willcontinue with signiﬁcantly higher sensitivities in the comingyears at the LHC ppcollider, and is expected to cover masses up to about 1 TeV for the SM Higgs boson [18,19]. Once evidence for the dynamics of electroweak symmetry breakingis obtained, a more complete understanding of the mechanismwill require measurements at future e +e−[20] and perhaps µ+µ−colliders [21]. In order to keep this review up to date, some unpublished results are quoted. LEP results are marked with (*) in the reference list and can be accessed conveniently from the public web pagehttp://lephiggs.web.cern.ch/LEPHIGGS/pdg2008/ . Preliminary results from the CDF collaboration are markedwith (**) and can be obtained from the public web pagehttp://www-cdf.fnal.gov/physics/physics.html ; those from DØ are marked with (***) and can be obtained athttp://www-d0.fnal.gov/Run2Physics/WWW/results.htm . II. The Standard Model Higgs Boson In the SM, the Higgs boson mass is given by m H=/radicalbig λ/2v,w h e r e λis the Higgs self-coupling parameter and vis the vacuum expectation value of the Higgs ﬁeld, v= (√ 2GF)−1/2= 246 GeV, ﬁxed by the Fermi coupling GF. Since λis presently unknown, the value of the SM Higgs boson mass mHcannot be predicted. However, besides the upper bound on the Higgs mass from unitarity constraints [3,4],additional theoretical arguments place approximate upper andlower bounds on m H[22]. There is an upper bound based on the perturbativity of the theory up to the scale Λat which the SM breaks down, and a lower bound derived from thestability of the Higgs potential. If m His too large, then the Higgs self-coupling diverges at some scale Λbelow the Planck scale. If mHis too small, then the Higgs potential develops a second (global) minimum at a la rge value of the scalar ﬁeld of order Λ. New physics must enter at a scale Λor below, so that the global minimum of the theory corresponds to the observedSU(2) L×U(1) Ybroken vacuum with v= 246 GeV. Given a value of Λ, one can compute the minimum and maximum allowed Higgs boson mass. Conversely, the value of mHitself can provide an important constraint on the scale up to whichthe SM remains sucessful as an eﬀective theory. In particular, aHiggs boson with mass in the range 130 GeV /lessorsimilarm H/lessorsimilar180 GeV is consistent with an eﬀective SM description that survives allthe way to the Planck scale, although the hierarchy problembetween the electroweak scale and Λ=M Plstill persists. The lower bound on mHcan be reduced to about 115 GeV [23], if one allows for the electroweak vacuum to be metastable, with alifetime greater than the age of the universe. The SM Higgs couplings to fundamental fermions are pro- portional to the fermion masses, and the couplings to bosons areproportional to the squares of the boson masses. In particular,the SM Higgs boson is a CP-even scalar, and its couplings to gauge bosons, Higgs bosons and fermions are given by: g Hf¯f=mf v,g HVV=2m2 V v,g HHVV =2m2 V v2 gHHH=3m2 H vgHHHH =3m2 H v2 where V=W±orZ. In Higgs boson production and decay processes, the dominant mechanisms involve the coupling of theHto the W±,Zand/or the third generation quarks and leptons. The Higgs boson’s coupling to gluons, Hgg,i s induced by a one-loop graph in which the Hcouples to a virtual t tpair. Likewise, the Higgs boson’s coupling to photons, Hγγ, is also generated via loops, although in this case the one-loop graph with a virtual W +W−pair provides the dominant contribution [7]. Reviews of the SM Higgs boson’s properties /BG/BD/BI /BG/BD/BI/BG/BD/BI /BG/BD/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± and its phenomenology, with an emphasis on the impact of loop corrections to the Higgs decay rates and cross sections, can befound in Refs. [24,25]. The cross sections for the production of SM Higgs bosons are summarized in Fig. 1 for p pcollisions at the Tevatron, and in Fig. 2 for ppcollisions at the LHC [26]. The cross section for the gg→H+Xprocess is known at next-to-next- to-leading order (NNLO) QCD, in the large top-mass limit, andat NLO in QCD for arbitrary top mass [27]. The NLO QCDcorrections approximately doubl e the leading-order prediction, and the NNLO corrections add approximately 50% to the NLOprediction. NLO electroweak corrections are also available forHiggs boson masses below 2 M W, and range between 5% and 8% of the LO term. The electroweak corrections are not included in the ﬁgures. The residual uncertainty for this process is ∼10%. The cross sections for the asso ciated production processes q q→ W±H+Xandq q→ZH+Xare known at NNLO for the QCD corrections and at NLO for the electroweak corrections [28,29].The residual uncertainty is rather small, less than 5%. For thevector boson fusion processes qq→qqH+X, corrections to the production cross section are known at NLO in QCD and the remaining theoretical uncertainties are less than 10% [30].The cross section for the associated production process t tHhas been calculated at NLO in QCD [31], while the bottom fusionHiggs boson production cross section is known at NNLO in thecase of ﬁve quark ﬂavors [28,32,33]. The branching ratios for the most relevant decay modes of the SM Higgs boson are shown in Fig. 3 as functions of m H, and the total decay width is shown in Fig. 4, also as function ofm H[34]. For masses below 135 GeV, decays to fermion pairs dominate, of which the decay H→b bhas the largest branching ratio. Decays to τ+τ−,c cand gluon pairs together contribute less than 15%. For such low masses, the total decay width isless than 10 MeV. For Higgs boson masses above 135 GeV, theW +W−decay dominates (below the W+W−threshold, one of theWbosons is virtual) with an important contribution from H→ZZ, and the decay width rises rapidly, reaching about 1G e Va t mH= 200 GeV and 100 GeV at mH= 500 GeV. Above the t tthreshold, the branching ratio into top-quark pairs increases rapidly as a function of the Higgs boson mass,reaching a maximum of about 20% at m H∼450 GeV. Searches for the SM Higgs Boson at LEP The principal mechanism for producing the SM Higgs boson ine+e−collisions at LEP energies is Higgs-strahlung in the s- channel, e+e−→HZ[35]. The Zboson in the ﬁnal state is either virtual (LEP1), or on mass shell (LEP2). The SMHiggs boson can also be produced by W +W−andZZfusion in the t-channel [36], but at LEP these processes have small cross sections. The sensitivity of the LEP searches to the Higgsboson is primarily a function of the center-of-mass energy, E CM. FormH<ECM−MZ, the cross section is quite large, of order110102103 100 120 140 160 180 200qq → WH qq → ZHgg → H bb → H gg,qq → ttHqq → qqH mH [GeV ]σ [fb]SM Higgs production TeV II TeV4LHC Higgs working group Figure 1: SM Higgs production cross sec- tions for p pcollisions at 1.96 TeV [26]. Color version at end of book. 102103104105 100 200 300 400 500qq → WH qq → ZHgg → H bb → H qb → qtHgg,qq → ttHqq → qqH mH [GeV ]σ [fb]SM Higgs production LHC TeV4LHC Higgs working group Figure 2: SM Higgs production cross sec- tions for ppcollisions at 14 TeV [26]. Color version at end of book. 1 pb or more, while for mH>ECM−MZ, the cross section is smaller by an order of magnitude or more. During the LEP1 phase, the ALEPH, DELPHI, L3 and OPAL collaborations analyzed over 17 million Zdecays and set lower bounds of approximately 65 GeV on the mass of the SMHiggs boson [37]. At LEP2, substantial data samples werecollected at center-of-mass energies up to 209 GeV. Each production and decay mode was analyzed separately. Data recorded at each center-of-m ass energy were studied inde- pendently and the results from the four LEP experiments werethen combined. Distributions of neural network discriminants which are functions of reconstructed event quantities such asinvariant masses and b-tagging discriminants were assembled for the data, and also for the signal and background predic- tions. The CL smethod [38] was used to compute the observed /BG/BD/BJ /BG/BD/BJ/BG/BD/BJ /BG/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± mH[GeV] Figure 3: Branching ratios for the main de- cays of the SM Higgs boson [34]. mH[GeV] Figure 4: The total decay width of the SM Higgs boson, shown as a function of mH[34]. Also shown are the decay widths for the CP-evenneutral Higgs bosons, handH,f o rt w oc h o i c e s of tan β, in the MSSM benchmark scenario m h- max, described in Section III. and expected limits on the Higgs boson production cross sec- tion as functions of the Higgs boson mass sought, and fromthat, a lower bound on m Hwas derived. The p-value for the background-only hypothesis, which is the probability for thebackground model to produce a ﬂuctuation as signal-like as that seen in the data or more, was also computed. Higgs bosons were sought in four ﬁnal state topologies: The four-jet topology in which H→b bandZ→q q; the ﬁnal states with tau leptons produced in the processes H→τ+τ−where Z→q q, together with the mode H→b bwithZ→τ+τ−;t h e missing energy topology produced mainly in the process H→b b withZ→ν¯ν, and ﬁnally the leptonic states H→b bwith Z→e+e−,µ+µ−. At LEP1, only the modes with Z→/lscript+/lscript− andZ→ν¯νwere used because the backgrounds in the other channels were prohibitive. For the data collected at LEP2, alldecay modes were used.For very light Higgs bosons, with m H<2mτ, the decay modes exploited above are not kinematically allowed, anddecays to jets, muons, pion pairs and lighter particles dominate, depending sensitively on m H. For very low masses, OPAL’s decay-mode independent search [39] for the Bjorken process e+e−→S0Z,w h e r e S0denotes a generic neutral, scalar particle, provides sensitivity. This search is based on studies of the recoil mass spectrum in events with Z→e+e−and Z→µ+µ−decays, and on the ﬁnal states Z→ν νand S0→e+e−or photons. Upper bounds on the cross section are produced for scalar masses between 1 KeV and 100 GeV. 10-210-11 20 40 60 80 100 120 mH(GeV/c2)95% CL limit on ξ2 LEP √s = 91-210 GeV Observed Expected for background Figure 5: The 95% conﬁdence level upper bound on the ratio ξ2=(gHZZ/gSM HZZ)2[15]. The solid line indicates the observed limit, andthe dashed line indicates the median limit ex-pected in the absence of a Higgs boson signal. The dark and light shaded bands around the ex- pected limit line correspond to the 68% and 95%probability bands, indicating the range of sta-tistical ﬂuctuations of the expected outcomes.The horizontal line corresponds to the Standard Model coupling. Standard Model Higgs boson decay branching fractions are assumed. Colorversion at end of book. The LEP searches did not show any conclusive evidence for the production of a SM Higgs boson. However, in theLEP2 data, ALEPH reported an excess of about three standarddeviations, suggesting the production of a SM Higgs boson withmass∼115 GeV [40]. Analyses of the data from DELPHI [41], L3 [42], and OPAL [43] did not show evidence for such an excess, but could not, however, exclude a 115 GeV Higgsboson at the 95% C.L. When the data of the four experimentsare combined, the overall signiﬁcance of a possible signal atm H= 115 GeV is low, as given by the background-only p-value of 0.09 [15]. The same combination of the LEP data yieldsa 95% C.L. lower bound of 114.4 GeV for the mass of the SM /BG/BD/BK /BG/BD/BK/BG/BD/BK /BG/BD/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± Higgs boson. The median limit one would expect to obtain in a large ensemble of identical experiments with no signalpresent is 115.3 GeV. Fig. 5 shows the observed productioncross section limits, relative to the SM Higgs boson productionrate (including vector-boson fusion), assuming SM Higgs boson branching ratios. Indirect Constraints on the SM Higgs Boson Indirect experimental bounds for the SM Higgs boson mass are obtained from ﬁts to precision measurements of electroweakobservables. The Higgs boson contributes to the W ±andZ vacuum polarization through loop eﬀects, leading to a logarith-mic sensitivity of the ratio of the W ±andZgauge boson masses on the Higgs boson mass. A global ﬁt to precision electroweakdata, accumulated in the last decade at LEP, SLC, Tevatron and elsewhere [5], gives m H=7 6+33 −24GeV, or mH<144 GeV at 95% C.L. [5]. The top quark contributes to the W±boson vacuum polarization through loo p eﬀects that depend quadrat- ically on the top mass, which plays an important role in theglobal ﬁt. A top quark mass of 170 .9±1.8 GeV [44] and a W ± boson mass of 80 .398±0.025 GeV [45] were used. If the direct LEP search limit of mH>114.4 GeV is taken into account, an upper limit of mH<182 GeV at 95% C.L. is obtained. Searches for the SM Higgs Boson at the Tevatron At the Tevatron, the most important SM Higgs boson production processes are gluon fusion ( gg→H) and Higgs boson production in association with a vector boson ( W±H orZH) [46]. For masses less than about 135 GeV, the most promising discovery channels are W±HandZHwithH→b b. The contribution of H→W∗Wis dominant at higher masses, mH>135 GeV. Using this decay mode, both the direct (gg→H) and the associated production ( p p→W±Hor ZH) channels are explored, and the results of both Tevatron experiments are combined to maximize the sensitivity to theHiggs boson. The signal-to-background ratio is much smaller in the Teva- tron searches than in the LEP analyses, and the systematicuncertainties on the estimated background rates are typicallylarger than the signal rates. In order to estimate the back-ground rates in the selected samp les more accurately, auxiliary measurements are made in data samples which are expected to be depleted in Higgs boson signal. These auxiliary samples arechosen to maximize the sensitivity to each speciﬁc backgroundin turn. Then, Monte Carlo simulations are used to extrap-olate these measurements into the Higgs signal regions. Thedominant physics backgrounds such as top-pair, diboson, W ±b b and single-top production are estimated by Monte Carlo simu- lations in this way, i.e. after having been tuned or veriﬁed by corresponding measurements in de dicated analyses, thereby re- ducing the uncertainty on the total background estimate. Theuncertainties on the background rates diminish with increasingintegrated luminosity because increasingly larger data samplesare used to constrain them, and thus these uncertainties are notexpected to be limiting factors in the sensitivity of the searches.At masses below about 135 GeV, the searches for associ- ated production, p p→W±H,ZH are performed in diﬀerent channels: a)p p→W±H, where the W±decays leptonically and H→b b; such searches have been published by the CDF and DØ col-laborations on ∼0.3f b −1of data [47,48] and are regularly updated with larger data samples [49,50]. The latest updates(August 2007) are based on 1.7 fb −1of data [51,52]; the Higgs boson production cross section limits obtained by both collabo- rations are about ten times higher than the SM expectation in this channel. These updates use advanced analysis techniquessuch as neural networks to separate a potential signal from thebackground processes, and also to separate correctly identiﬁedb-jets from jets originating from gluons or from u, d, s orc quarks, mistakenly identiﬁed as b-jets. b)p p→ZH, where the Zdecays into ν¯ν,i sa l s oas e n s i t i v e channel, but, since the ﬁnal state is characterized by missingtransverse energy and two b-jets, multijet backgrounds without Zbosons require special care. The sensitivity of this search is enhanced by W ±Hevents in which the charged lepton from the W±decay escapes detection; these events have the same experimental signature as the ZH→ν¯νsignal. The DØ Collaboration has published a result in this channel with0.3 fb −1of data [53]. Updates with 0.9 fb−1(DØ [54]) and 1.7 fb−1(CDF [55]) have been released in 2007 using multivariate techniques and enhanced event reconstruction andselection, which increase the signal acceptance. The sensitivity is comparable to that obtained in the W ±Hchannel. c)p p→ZH, where the Zdecays into charged leptons ( eor µ), suﬀers from a smaller Zbranching fraction, but has lower background, so its sensitivity is not much lower than that of the previous two channels. The DØ Collaboration has published a result based on 0.45 fb−1of data [56], and updates with ∼1f b−1of data are available from both CDF and DØ [57,58]. When combining the three low-mass channels of the two collaborations, the expected (observed) limit is 4.3 (6.2) timeshigher than the expected SM production cross section for m H= 115 GeV, as can be seen in Fig. 6 [59]. With the projectedimprovements in analysis sensitivity, and the accumulation ofmore integrated luminosity (up to 7 to 8 fb −1), the low-mass Higgs boson is expected to be probed at the Tevatron. Around mH= 135 GeV, where all branching fractions are below 50%, no channel is dominant and the overall sensitivity is weaker. At these masses, the WH→WWW∗ channel1The star indicates that below the H→W+W− threshold, one of the W±bosons is virtual. brings further sensitivity [60–62] beyond the b bchannel alone. To probe masses above 135 GeV, the dominant H→WW∗ decay mode is best exploited in direct gg→Hproduction, using the leptonic decays of the W±which provide a clean, distinct ﬁnal state. The WW pair issued from a Higgs bo- son decay has a spin correlation which is diﬀerent from thatof the dominant background, electroweak WW production. /BG/BD/BL /BG/BD/BL/BG/BD/BL /BG/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± 110102 110 120 130 140 150 160 170 180 190 200110102 mH(GeV/c2)95% CL Limit/SMTevatron Run II Preliminary, L=0.9-1.9 fb-1 D∅ ExpectedCDF Expected Tevatron Expected Tevatron ObservedLEP Limit SM Figure 6: Upper bound on the SM Higgs boson cross section obtained by combining CDF and DØ search results, as a function of the mass of the Higgs boson sought. The limits are shownas a multiple of the SM cross section. Theratios of diﬀerent production and decay modes a r ea s s u m e dt ob ea sp r e d i c t e db yt h eS M .T h e solid curve shows the observed upper bound, thedashed black curve shows the median expectedupper bound assuming no signal is present,and the colored bands show the 68% and 95% probability bands around the expected upper bound. The CDF and DØ combined expectedlimits are also shown separately. See Ref. 59for details and status o f these results. Color version at end of book. These spin correlations are transmitted to the distributions of observed leptons, providing a handle to separate the signal from the background. The invariant mass of the Higgs boson decay products cannot be reconstructed due to the undetected neu-trinos, but the sensitivity is nevertheless signiﬁcant. Resultswere published with 0.4 fb −1[63,64]. The current updates with∼2f b−1of data [65,66] allow to set a combined expected (observed) upper limit on the gg→Hcross section 1.9 (1.4) times higher than the SM prediction at mH= 160 GeV [59]. Overall, the combined CDF and DØ analyses are expected to test, at the 95% C.L. or better, the SM Higgs boson pre- dictions for masses between the LEP limit and about 185 GeVbefore the end of Run II (see Fig. 6). The channels used atthe Tevatron for Higgs masses below 130 GeV are diﬀerentfrom those dominantly used at the LHC, hence with the fullRun II luminosity, they are expected to provide complementaryinformation if a low mass Higgs boson exists. Studies to assess the sensitivity to diﬀractive Higgs pro- duction at the Tevatron and the LHC are being actively pur-sued [67]. Three diﬀerent diﬀractive production mechanismscan be considered: exclusive production, p¯p, pp→p+H+¯p, p; inclusive production, p¯p, pp→X+H+Y; and central inelasticproduction, p¯p,pp→p+(HX)+¯p, p, where a plus sign indicates the presence of a rapidity gap. Tests of the diﬀerent productionmechanisms using appropriate ﬁnal states in the Tevatron dataare important for improving predictions for diﬀractive Higgsproduction at the LHC. Prospects for SM Higgs Boson Searches at the LHC At the LHC, the main production processes will be gluon fusion ( gg→H), Higgs boson production in association with a vector boson ( W ±HorZH)o rw i t hat o p - q u a r kp a i r( t tH), and the vector boson fusion process ( qqHorq qH) [46]. This array of production and decay modes, together with a largeintegrated luminosity, allows for a variety of search channels.Search strategies have been explored in many analyses over the last years [18,19]. The searches in the inclusive channels H→γγ(for low mass) and H→ZZ ∗→4/lscript(for high mass) will be complemented with more exclusive searches inorder to strengthen the discovery potential, particularly at lowmass. Vector boson fusion processes, making use of forwardjet tagging and the decay modes H→τ +τ−,H→γγas well as H→W+W−[68] will provide additional sensitivity. Other analyses, expected to be relevant at higher integrated luminosities, select Higgs boson decays to b borγγin association with a lepton from the decay of an associated W±boson, Z boson, or top quark. The projections of the ATLAS and CMS collaborations show that, with an integrated luminosity of 10 - 30 fb−1,t h e SM Higgs boson is expected to be discovered if it exists andhas a mass below 1 TeV. With a lower integrated luminosity, the discovery of a Higgs boson with a mass below 130 GeV is challenging. If the Higgs boson’s mass is in this range, a fewyears of running may be needed to discover it. However, thecombination of the results in all channels of the two experimentscould allow for a 5 σdiscovery with about 5 fb −1of data, once the detectors and the composition of the selected event samplesare understood [69]. If a SM Higgs boson is discovered, its properties could be studied at the LHC. Its mass could be measured by eachexperiment with a precision of ∼0.1% in the 100–400 GeV mass range [19,70]. This projection is based on the invariantmass reconstruction from electro magnetic calorimeter objects, using the decays H→γγorH→ZZ ∗→4/lscript. The pre- cision would be degraded at higher masses because of the larger decay width, but even at mH∼700 GeV a precision of 1% on mHis expected to be achievable. The width of the SM Higgs boson would be too narrow to be measureddirectly for m H<200 GeV; nonetheless, it could be con- strained indirectly using partial width measurements [71,72].For 300 <m H<700 GeV, a direct measurement of the decay width could be performed with a precision of about 6%. Thepossibilities for measuring other properties of the Higgs boson, such as its spin, its CP-eigenvalue, its couplings to bosons and fermions, and its self-coupling, have been investigated in /BG/BE/BC /BG/BE/BC/BG/BE/BC /BG/BE/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± numerous studies [70,73]. Given a suﬃciently high integrated luminosity (300 fb−1), most of these properties are expected to be accessible to analysis for some speciﬁc mass ranges. Themeasurement of Higgs self-couplings, however, appears to beimpossible at the LHC, although a luminosity upgrade, the so-called Super-LHC, could allow for such a measurement. The results of these measurements could either ﬁrmly establish theHiggs mechanism, or point the way to new physics. III. Higgs Bosons in the MSSM Electroweak symmetry breaking driven by a weakly-coupled elementary scalar sector requires a mechanism to explain the smallness of the electroweak symmetry breaking scale comparedwith the Planck scale [74]. Within supersymmetric extensionsof the SM, supersymmetry-breaking eﬀects, whose origins maylie at energy scales much larger than 1 TeV, can induce a radia-tive breaking of the electroweak symmetry due to the eﬀects ofthe large Higgs-top quark Yukawa coupling [75]. In this way, the electroweak symmetry breaking scale is intimately tied to the mechanism of supersymmetry breaking. Thus, supersym-metry provides an explanation for the stability of the hierarchyof scales, provided that supersymmetry-breaking masses are ofO(1 TeV) or less [74]. A fundamental theory of supersymmetry breaking is un- known at this time. Nevertheless, one can parameterize the low-energy theory in terms of the most general set of soft supersymmetry-breaking renormalizable operators [76]. TheMinimal Supersymmetric extension of the Standard Model(MSSM) [77] associates a supersymmetric partner to eachgauge boson and chiral fermion of the SM, and provides arealistic model of physics at the weak scale. However, evenin this minimal model with the most general set of soft supersymmetry-breaking terms, more than 100 new parame- ters are introduced [78]. Fortunately, only a small numberof these parameters impact the Higgs phenomenology throughtree level and quantum eﬀects. The MSSM contains the particle spectrum of a two-Higgs- doublet model (2HDM) extension of the SM and the corre-sponding supersymmetric pa rtners. Two Higgs doublets, H u andHd, are required to ensure an anomaly-free SUSY exten- sion of the SM and to generate mass for both “up”-type and “down”-type quarks and charged leptons [7]. After the spon-taneous breaking of the electroweak symmetry, ﬁve physicalHiggs particles are left in the spectrum: one charged Higgspair,H ±,o n e CP-odd scalar, A,a n dt w o CP-even states, H andh. The supersymmetric structure of the theory imposes con- straints on the Higgs sector of the model. In particular, the parameters of the Higgs self-interaction are not independentof the gauge coupling constants. As a result, all Higgs sec-tor parameters at tree level are determined by only two freeparameters: the ratio of the H uandHdvacuum expectation values, tanβ=vu/vd,withv2 u+v2 d= (246 GeV)2; and one Higgs mass, conventionally chosen to be mA. The other tree-level Higgs masses are then given in terms of these parameters m2 H±=m2 A+M2 W m2H,h=1 2/bracketleftbigg m2 A+M2 Z±/radicalBig (m2 A+M2 Z)2−4(MZmAcos 2β)2/bracketrightbigg andαis the angle that diagonalizes the CP-even Higgs squared- mass matrix. An important consequence of these mass formulae is that the mass of the lightest CP-even Higgs boson is bounded from above: mh≤MZ|cos2β|. This contrasts sharply with the SM, in which this Higgs mass is only constrained by perturbativity and unitarity bounds.In the large m Alimit, also called the decoupling limit [79], one ﬁnds m2 h/similarequal(MZcos 2β)2andmA/similarequalmH/similarequalmH±,u pt o corrections of O(MZ2/mA). Below the scale mA,t h ee ﬀ e c t i v e Higgs sector consists only of h, which behaves very similarly to the SM Higgs boson. The phenomenology of the Higgs sector depends on the couplings of the Higgs bosons to gauge bosons and fermions.The couplings of the two CP-even Higgs bosons to W ±andZ bosons are given in terms of the angles αandβby ghV V=gVmVsin(β−α)gHVV=gVmVcos(β−α), where gV≡2mV/v. There are no tree-level couplings of Aor H±toVV. The couplings of the Zboson to two neutral Higgs bosons, which must have opposite CP-quantum numbers, are given by ghAZ=gZcos(β−α)/2 gHAZ=−gZsin(β−α)/2. Charged Higgs-W boson couplings to neutral Higgs bosons and four-point couplings of vector bosons and Higgs bosons can befound in Ref. 7. The tree-level Higgs couplings to fermions obey the follow- ing property: the neutral components of one Higgs doublet couples exclusively to down-type fermion pairs while the neutral components of the other couples exclusively to up-type fermion pairs [7,80]. This pattern of Higgs-fermioncouplings deﬁnes the Type-II (2HDM) 2In the Type-I 2HDM, one ﬁeld couples to all fermions while the other ﬁeldis decoupled from them.. Fermion masses are generatedwhen the neutral Higgs components acquire vacuum expec- tation values. The relations between Yukawa couplings and fermion masses are (in third-generation notation) h b=√ 2mb/vd=√ 2mb/(vcosβ) ht=√ 2mt/vu=√ 2mt/(vsinβ). Similarly, one can deﬁne the Yukawa coupling of the Higgs boson to τ-leptons (the latter is a down-type fermion). /BG/BE/BD /BG/BE/BD/BG/BE/BD /BG/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± The couplings of the neutral Higgs bosons to f¯frelative to the SM value, gmf/2MW,a r eg i v e nb y hb¯b:−sinα/cosβ=s i n ( β−α)−tanβcos(β−α), ht¯t:c o s α/sinβ=s i n ( β−α)+c o t βcos(β−α), Hb¯b:c o s α/cosβ=c o s ( β−α)+t a n βsin(β−α), Ht¯t:s i n α/sinβ=c o s ( β−α)−cotβsin(β−α), Ab¯b:γ5tanβ, A t ¯t:γ5cotβ, where the γ5indicates a pseudoscalar coupling. In each relation above, the factor listed for b balso pertains to τ+τ−.T h e charged Higgs boson couplings to fermion pairs are given by gH−t¯b=g √ 2MW[mtcotβPR+mbtanβPL], gH−τ+ν=g √ 2MW[mτtanβPL], withPL,R=( 1∓γ5)/2. The Higgs couplings to down-type fermions can be signiﬁ- cantly enhanced at large tan βin the following two cases: (i)If mA/greatermuchMZ,t h e n |cos(β−α)|/lessmuch1,mH/similarequalmA,a n dt h e b bH andb bAcouplings have equal strength and are signiﬁcantly enhanced by a factor of tan βrelative to the SM b bHcoupling, whereas the VVH coupling is negligibly small. The values of theVVh andb bhcouplings are equal to the corresponding cou- plings of the SM Higgs boson. (ii)IfmA<M Zand tan β/greatermuch1, then|cos(β−α)|≈1a n d mh/similarequalmA.I n t h i s c a s e , t h e b bh andb bAcouplings have equal strength and are signiﬁcantly enhanced by a factor of tan βrelative to the SM b bHcoupling, while the VVh coupling is negligibly small. In addition, the VVH coupling is equal in strength to the SM VVH coupling a n do n ec a nr e f e rt o Has a SM-like Higgs boson, although the value of the b bHcoupling can diﬀer from the corresponding SM b bHcoupling. Note that in both cases (i)and(ii)above, only two of the three neutral Higgs bosons have enhanced couplingstob b. Radiative Corrections to MSSM Higgs Masses and Couplings Radiative corrections can have a signiﬁcant impact on the values of Higgs masses and couplings in the MSSM. Impor-tant contributions come from loops of SM particles as well as their supersymmetric partners. The dominant eﬀects arise from the incomplete cancellation between top and scalar-top(stop) loops. For large tan β, eﬀects from the bottom-sbottom sector are also relevant. The stop and sbottom masses andmixing angles depend on the supersymmetric Higgsino massparameter µand on the soft-supersymmetry-breaking param- eters [77]: M Q,MU,MD,AtandAb, where the ﬁrst three are the left-chiral and the two right-chiral top and bottom scalar quark mass parameters, respectively, and the last twoare the trilinear parameters that enter the oﬀ-diagonal squarkmixing elements: X t≡At−µcotβandXb≡Ab−µtanβ. The corrections aﬀecting the Hi ggs boson masses, production,and decay properties depend on all of these parameters. For simplicity, we shall initially assume that At,Abandµare real parameters. The impact of co mplex phases on MSSM param- eters, which will induce CP-violation in the Higgs sector, is addressed below. The radiative corrections to the Higgs masses have been computed using a number of techniques, with a variety ofapproximations [81–91]. They depend strongly on the topquark mass ( ∼m 4 t) and the stop mixing parameter Xt,a n d there is also a logarithmic dependence on the stop masses. Oneof the most striking eﬀects is the increase of the upper boundof the light CP-even Higgs mass, as ﬁrst noted in [81,82]. The value of m his maximized for large mA/greatermuchMZ,w h e n all other MSSM parameters are ﬁxed. Moreover, tan β/greatermuch1 also maximizes mh, when all other parameters are held ﬁxed. Taking mAlarge (the decoupling limit) and tan β/greatermuch1, the value of mhcan be further maximized at one-loop level for Xt/similarequal√ 6MSUSY,w h e r e MSUSY/similarequalMQ/similarequalMU/similarequalMDis an assumed common value of the soft SUSY-breaking squark massparameters. This choice of X tis called the “maximal-mixing scenario” which will be indicated by mh-max. Instead, for Xt= 0, which is called the “no-mixing scenario,” the value ofmhhas its lowest possible value, for ﬁxed mAand all other MSSM parameters. The value of mhalso depends on t h es p e c i ﬁ cv a l u eo f MSUSY andµand more weakly on the electroweak gaugino mass as well as the gluino mass at two-looplevel. For example, raising M SUSY f r o m1T e Vt o2T e Vc a n increase mhby 2-5 GeV. Variation of the value of mtby 1 GeV changes the value of mhby about the same amount. For any given scenario deﬁned by a full set of MSSM parameters, we willdenote the maximum value of m hbymmax h(tanβ), for each value of tan β. Allowing for the experimental uncertainty on mtand for the uncertainty inherent in the theoretical analysis, one ﬁndsforM SUSY/lessorsimilar2 TeV, large mAand tan β/greatermuch1,mmax h= 135 GeV in the mh-max scenario, and mmax h= 122 GeV in the no-mixing scenario. In practice, parame ter values leading to maximal mixing are not obtained in most models of supersymmetrybreaking, so typical upper limits on m hwill lie between these two extremes. The relatively small mass of the lightest neutralscalar boson is a prediction for both the CP-conserving ( CPC) andCP-violating ( CPV) scenarios [92,93], which emphasizes the importance of the searches at currently available and future accelerators. Radiative corrections also modify signiﬁcantly the values of the Higgs boson couplings to fermion pairs and to vectorboson pairs. The tree-level Higgs couplings depend stronglyon the value of cos( β−α). In a ﬁrst approximation, when radiative corrections of the Higgs squared-mass matrix are com-puted, the diagonalizing angle αis shifted from its tree-level value, and hence one may compute a “radiatively-corrected” value for cos( β−α). This shift provides one important source of the radiative corrections to the Higgs couplings. In par-ticular, depending on the sign of µX tand the magnitude of /BG/BE/BE /BG/BE/BE/BG/BE/BE /BG/BE/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± Xt/MSUSY,m o d i ﬁ c a t i o n so f αcan lead to important varia- tions of the SM-like Higgs boson coupling to bottom quarksand tau leptons [90]. Additional contributions from the one-loop vertex corrections to tree-level Higgs couplings must alsobe considered [86,94–100]. These contributions alter signif- icantly the Higgs-fermion Yukawa couplings at large tan β, both in the neutral and charged Higgs sector. Moreover,these radiative corrections can m odify the basic relationship g h,H,Ab ¯b/gh,H,Aτ+τ−∝mb/mτ, and change the main features of MSSM Higgs phenomenology. Decay Properties of MSSM Higgs Bosons In the MSSM, neglecting CP-violating eﬀects, one must consider the decay properties of three neutral Higgs bosonsand one charged Higgs pair. In the region of parameter spacewhere m A/greatermuchmZand the masses of supersymmetric particles are large, the decoupling limit applies, and the decay rates of hinto SM particles are nearly indistinguishable from those of the SM Higgs boson. Hence, the hboson will decay mainly to fermion pairs, since the mass, less than about 135 GeV, is farbelow the W +W−threshold. The SM-like branching ratios of hare modiﬁed if decays into supersymmetric particles are kine- matically allowed [101]. In addition, if light superpartnersexist that can couple to photons and/or gluons, then the decay rates to ggandγγcould deviate from the corresponding SM rates. In the decoupling limit, the heavier Higgs states, H,A andH ±, are roughly mass degenerate, and their decay branch- ing ratios strongly depend on tan βas shown below. For values ofmA∼O(MZ), all Higgs boson states lie below 200 GeV in mass. In this parameter regime, there is a signiﬁcant areaof the parameter space in which none of the neutral Higgs boson decay properties approximates that of the SM Higgs bo- son. For tan β/greatermuch1, the resulting Higgs phenomenology shows marked diﬀerences from that of the SM Higgs boson [102] andsigniﬁcant modiﬁcations to the b band/or the τ+τ−decay rates may occur via radiative eﬀects. After incorporating the leadi ng radiative corrections to Higgs couplings from both QCD and supersymmetry, the fol- lowing decay features are relevant in the MSSM. The decay modes h, H, A →b b,τ+τ−dominate the neutral Higgs boson decay modes when tan βis large for all values of the Higgs masses. For small tan β, these modes are signiﬁcant for neu- tral Higgs boson masses below 2 mt(although there are other competing modes in this mass range), whereas the t tdecay mode dominates above its kinematic threshold. In contrast tothe SM Higgs boson, the vector boson decay modes of Hare strongly suppressed at large m Hdue to the suppressed HVV couplings in the decoupling limit. For the charged Higgs bo-son,H +→τ+ντdominates below t¯bthreshold, while H+→t¯b dominates for large values of mH±. For low values of tan β (/lessorsimilar1) and low values of the charged Higgs mass ( /lessorsimilar120 GeV), the decay mode H+→c¯sbecomes relevant.In addition to the decay modes of the neutral Higgs bosons into fermion and gauge boson ﬁnal states, additional decay chan-nels may be allowed which involve scalars of the extended Higgssector, e.g.,h→AA. Supersymmetric ﬁnal states from Higgs boson decays into charginos, neutralinos and third-generation squarks and sleptons can be important if they are kinemati- cally allowed [103]. One interesting possibility is a signiﬁcantbranching ratio for the decay of a neutral Higgs boson tothe invisible mode ˜ χ 0 1˜χ0 1(where the lightest neutralino ˜ χ0 1is the lightest supersymmetric particle) [104], which poses asigniﬁcant challenge at hadron colliders. Searches for Neutral Higgs Bosons ( CPCScenario) Most of the experimental investigations carried out at LEP a n dt h eT e v a t r o na s s u m e CP-conservation ( CPC) in the MSSM Higgs sector. In many cases the search results are interpreted ina number of speciﬁc benchmark models where a representative set of the relevant SUSY breaking parameters are speciﬁed [92]. Some of these parameter choices illustrate scenarios in whichthe detection of Higgs bosons at LEP or in hadron collisions isexperimentally challenging due to the limited phase space or thesuppression of the main discovery channels. For instance, them h-max scenario deﬁned above maximizes the allowed values ofmh,f o rag i v e nt a n β,MSUSY,a n d mt, leading to relatively conservative exclusion limits. Searches for Neutral MSSM Higgs Bosons at LEP Ine+e−collisions at LEP energies, the main production mechanisms of the neutral MSSM Higgs bosons are the Higgs- strahlung processes e+e−→hZ,HZand the pair production processes e+e−→hA,HA, while the fusion processes play a marginal role. The cross sections can be expressed in terms ofthe SM cross section and the parameters αandβintroduced above. For the light CP-even Higgs boson hthe following expressions hold, in good approximation, σ hZ=s i n2(β−α)σSM hZ,σ hA=c o s2(β−α) λσSM hZ where σSM hZstands for a SM cross section with a SM Higgs boson of mass equal to mh. The phase space functions are λ=λ3/2 Ah//bracketleftBig λ1/2 Zh(12M2 Z/s+λZh)/bracketrightBig andλij=[ 1−(mi+mj)2/s][1−(mi−mj)2/s], where s is the square of the e+e−collision energy. These Higgs- strahlung and pair production cross sections are complemen-tary since sin 2(β−α)+c o s2(β−α) = 1. The cross sections for the heavy scalar boson Hare obtained by interchanging sin2(β−α)a n dc o s2(β−α) and replacing the index hby Hin the above expressions, and by deﬁning σSM HZsimilarly toσSM hZ. The Higgs-strahlung process e+e−→hZis relevant for large mA>mmax h(tanβ)o rl o w mA<mmax h(tanβ)a n d low tan β; while the pair-production process e+e−→hA is relevant for low mA<mmax h(tanβ). The heavy CP- even Hboson contributes when kinematically allowed via /BG/BE/BF /BG/BE/BF/BG/BE/BF /BG/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± the Higgs-strahlung process for low mA<mmax h(tanβ), or for large mA>mmax h(tanβ) via the pair production process e+e−→HA. The searches at LEP exploit the complementarity be- tween the Higgs-strahlung process e+e−→hZ,a n dt h e pair-production process e+e−→hA. In addition, when mA<mmax h(tanβ), the Hboson has SM-like couplings to theZboson, so if kinematically allowed, e+e−→HZis also considered. For Higgs-strahlung, the searches for the SM Higgsboson are re-interpreted, taking into account the MSSM re-duction factor sin 2(β−α)f o rh(cos2(β−α)f o rH). For pair production, dedicated searches are performed for the ( b b)(b b) and (τ+τ−)(q q) ﬁnal states. 110 0 20 40 60 80 100 120 140110 mh (GeV/c2)tanβ Excluded by LEP Theoretically Inaccessiblemh-max Figure 7: The MSSM exclusion contours, at 95% C.L. (light-green) and 99.7% CL (dark- green), obtained by LEP for the CPC m h-max benchmark scenario, with mt= 174 .3G e V .T h e ﬁgure shows the excluded and theoretically in- accessible regions in the ( mh,tanβ) projection. The upper edge of the theoretically allowed re-gion is sensitive to the top quark mass; it isindicated, from left to right, for m t= 169.3, 174.3, 179.3 and 183.0 GeV. The dashed lines indicate the boundaries of the regions which areexpected to be excluded on the basis of MonteCarlo simulations with no signal (from Ref. 16).Color version at end of book. The limits from the four LEP experiments are described in Refs. [40,41,105,106]. The combined LEP data did not reveal any excess of events which would indicate the production of Higgs bosons, and combined limits were derived [16]. Theselimits are shown in Fig. 7 for the m h-max scenario, in the ( mh, tanβ) parameter plane (see Ref. 16 for other projections and other benchmark models). For values of tan βbelow ∼5, the limit on mhis nearly that of the SM searches, as sin2(β−α)≈1. For higher values of tan β,t h ee+e−→hAsearches become themost important, and they do not set as stringent a limit on mh. In this scenario, the 95% C.L. mass bounds are mh>92.8G e V andmA>93.4G e V ,a n dv a l u e so ft a n βfrom 0.7 to 2.0 are excluded taking mt= 174 .3 GeV. This excluded tan βrange depends on MSUSY andmt; larger values of either of these masses increase the Higgs mass, and reduce the excluded range of tan β. Furthermore, the uncertainty on the SM-like Higgs mass from higher-order correctio ns, which were not included in the current analysis, is about 3 GeV [107]. The neutral Higgs bosons may also be produced by Yukawa processes e+e−→f fφ, where the Higgs particle φ≡h,H, A, is radiated oﬀ a massive fermion ( f≡borτ±). These processes can be dominant at low masses, and whenever the e+e−→hZandhAprocesses are suppressed. The correspond- ing ratios of the f fhandf fAcouplings to the SM coupling are sin α/cosβand tan β, respectively. The LEP data have been used to search for b bb b,b bτ+τ−,a n d τ+τ−τ+τ−ﬁnal states [108,109]. Regions of low mass and high enhancementfactors are excluded by these searches. Searches for Neutral MSSM Higgs Bosons at Hadron Colliders The production mechanisms for the SM Higgs boson at hadron colliders can also be relevant for the production of theMSSM neutral Higgs bosons. However, one must take into ac-count the possibility of enhanced or suppressed couplings withrespect to those of the Standard Model, since these can signif-icantly modify the production cross-sections of neutral Higgsbosons. The supersymmetric-QCD corrections due to the ex- change of virtual squarks and gluinos may modify the cross sections depending on the values of these supersymmetric parti-cle masses. The MSSM neutral Higgs production cross sectionsat hadron colliders have been computed in Refs. [90,100,110]. Over a large fraction of the MSSM parameter space, one of the CP-even neutral Higgs bosons ( horH) couples to the vector bosons with SM-like strength and has a mass below 135 GeV. As shown in the SM Higgs section above (Fig. 6), the current searches for SM-like Higgs bosons at the Tevatron arenot yet able to cover that mass range. However, if the expectedimprovements in sensitivity are achieved, the regions of MSSMparameter space in which one of these two scalars behaves likethe SM Higgs will also be probed [111]. Scenarios with enhanced Higgs boson production cross sec- tions are studied at the Tevatron. The best sensitivity is in the regime with low to moderate m Aand with large tan β which enhances the couplings of the Higgs bosons to down-typefermions. The corresponding limits on the Higgs productioncross section times the branching ratio of the Higgs boson intodown-type fermions can be interpreted in MSSM benchmarkscenarios [112]. If φ=A, H form A>mmax h,a n d φ=A, h formA<mmax h, the most promising channels at the Tevatron areb bφ, φ→b borφ→τ+τ−, with three tagged b-jets or bττin the ﬁnal state, respectively, and the inclusive p p→φ→τ+τ− /BG/BE/BG /BG/BE/BG/BG/BE/BG /BG/BE/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± process, with contributions from both gg→φandb bφproduc- tion. Although Higgs boson production via gluon fusion has ahigher cross section than via associated production, it cannotbe used to study the φ→b bdecay mode since the signal is overwhelmed by QCD background. 110102 100 120 140 160 180 200 220 240 mφ (GeV/c2)95% C.L. Limit on σ×BR (pb)Tevatron Run II Preliminary CDF bbb Observed Limit 1 fb-1 CDF bbb Expected Limit D∅ bbb Observed Limit 0.3 fb-1 D∅ bbb Expected Limit D∅ ττ Observed Limit 1 fb-1 D∅ ττ Expected Limit CDF ττ Observed Limit 1.8 fb-1 CDF ττ Expected Limit Figure 8: The 95% C.L. limits on the pro- duction cross section times the relevant decaybranching ratios for the Tevatron searches forφ→b¯bandφ→τ +τ−. The observed limits are indicated with solid lines, and the expected limits are indicated with dashed lines. The lim-its are to be compared with the sum of signalpredictions for Higgs boson with similar masses.The decay widths of the Higgs bosons are as- sumed to be much smaller than the experimental resolution. Color version at end of book. The CDF and DØ collaborations have searched for neu- tral Higgs bosons produced in a ssociation with bottom quarks and which decay into b b[113,114], or into τ+τ−[115]. The most recent searches in the b bφchannel with φ→b banalyze approximately 1 fb−1of data. Dedicated triggers are used to collect the data samples, but the multijet QCD background re-mains very large. These triggers require the presence of at leastthree jets, and also require tracks reconstructed with large im-pact parameters which point near calorimeter energy deposits.The data are analyzed by requiring three well-separated jets with reconstructed secondary vertices indicating the presence of Bhadrons. The invariant mass of the two leading jets would be more sharply peaked for the Higgs boson signal than forthe background. The QCD background rates and shapes areinferred from data control samples, in particular, the samplewith two btagged jets and a third, untagged jet. Monte Carlo models are used to estimate the biases on the shapes of the background predictions due to the requirement of a third btag. Separate signal hypotheses are tested and limits are placed onσ(p p→b bφ)×BR(φ→b¯b). Fig. 8 shows the upper limits fromCDF and DØ assuming that the decay widths of the Higgs bosons are small compared with the experimental resolution. CDF and DØ have also performed searches for inclusive production of Higgs bosons with subsequent decays to τ+τ− using dedicated triggers designed for these searches [116–119]. Tau leptons are more diﬃcult to identify than jets containingB-hadrons, as only some of the possible τlepton decays are suﬃciently distinct from the jet backgrounds. Both CDF and DØ search for pairs of isolated tau leptons; one of the tau leptons is required to decay leptonically (either to an electron and twoneutrinos, or a muon and two neutrinos), while the other taumay decay either leptonically or hadronically. Requirementsplaced on the energies and angles of the visible tau decayproducts help to reduce the background from W+jets processes, where a jet is falsely reconstructed as a tau lepton. The dominant remaining background process is Z→τ +τ−,w h i c h can be separated from a Higgs boson signal by using theinvariant mass of the observed decay products of the tau leptons.Fig. 8 shows the limits on σ(p p→φ+X)×BR(φ→τ+τ−) for the CDF and DØ searches, which use 1.0 and 1.8 fb−1of data, respectively. The decay widths of the Higgs bosons areassumed to be small compared with the experimental resolution,which is much broader in the tau channels than in the bbb(b) search, due to the presence of energetic neutrinos in the tau decay products. In order to interpret the experimental data in terms of MSSM benchmark scenarios, it is necessary to consider care-fully the eﬀect of radiative corrections on the production anddecay processes. The bounds from the b bφ, φ→b bchannel depend strongly on the radiative corrections aﬀecting the rela- tion between the bottom quark mass and the bottom Yukawacoupling. In the channels with τ +τ−ﬁnal states, however, compensations occur between large corrections in the Higgs bo- son production and decay. The total production rate of bottom quarks and τpairs mediated by the production of a CP-odd Higgs boson in the large tan βregime is approximately given by σ(b bA)×BR(A→b b)/similarequal σ(b bA)SMtan2β (1 +∆b)29 (1 +∆b)2+9, and σ(gg→A, b bA)×BR(A→τ+τ−)/similarequal σ(gg→A, b bA)SMtan2β (1 +∆b)2+9, where σ(b bA)SMandσ(gg→A, b bA)SMdenote the values of the corresponding SM Higgs bo son cross sections for a SM Higgs boson mass equal to mA. The function ∆bincludes the dominant eﬀects of SUSY radiative corrections for large tanβ[98,99]. The main radiative contributions in ∆bdepend strongly on tan βand on the SUSY mass parameters [90]. The b bAchannel is more sensitive to the value of ∆bthrough the factor 1 /(1 +∆b)2than the inclusive τ+τ−channel, for which this leading dependence on ∆bcancels out. As a consequence, /BG/BE/BH /BG/BE/BH/BG/BE/BH /BG/BE/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± the limits derived from the inclusive τ+τ−channel depend less on the precise MSSM scenario chosen than those of the b bA channel. The production and decay rates of the CP-even Higgs bosons with tan β-enhanced couplings to down-type fermions – H(orh)f o rmAlarger (or smaller) than mmax h, respectively – are governed by formulae similar to the ones presented above.At high tan β,o n eo ft h e CP-even and the CP-odd Higgs bosons are nearly degenerate in mass enhancing the signal crosssection by roughly a factor of two, without complicating theexperimental signature except in a small mass region in whichthe three neutral MSSM Higgs boson masses are close togetherand each boson contributes to the total production rate. A detailed discussion of the impact of radiative corrections in these search modes is presented in Ref. 112. 100 120 140 160 180 200 220 240020406080100 LEP 2LEP 2 mA (GeV/c2)no mixing no mixingmhmax-tanβCDFCDF DØDØµ<0µ<0 Tevatron Preliminary MSSM Higgs → ττ 95% CL Exclusion DØ (1.0 fb -1) CDF (1.8 fb-1) Figure 9: The 95% C.L. MSSM exclusion contours obtained by CDF and DØ in theH→τ +τ−searches in the no-mixing bench- mark scenario with µ=−200 GeV, projected onto the ( mA,tanβ) plane [118,119]. The Tevatron limits for the mh-max scenario are nearly the same as in the no-mixing scenario. Also shown are the regions excluded by LEP searches [16], separately for the mh-max sce- nario (darker shading) and the no-mixing sce- nario, (lighter shading). The LEP limits areshown for a top quark mass of 174.3 GeV (the Tevatron results are not sensitive to the precise value of the top mass). Color version at end ofbook. The excluded domains for the inclusive φ→τ +τ−channels are shown in Fig. 9, in the ( mA,tanβ) projection, considering the contribution of both the CP-odd and CP-even neutral Higgs bosons with enhanced couplings to bottom quarks. Alsoshown in the ﬁgure are the LEP limits, for the no-mixing and the m h-max scenarios. The limits from the Tevatron are shown only for the no-mixing scenario, but, as discussed above, due to the tiny dependence of this channel under variationsof the SUSY parameter space, the Tevatron limits are nearlyidentical in the m h-max scenario. Even though BR( φ→b¯b) exceeds BR( φ→τ+τ−) by an order of magnitude for the models considered, the bbb(b) channel limits are weaker due to the much larger background, and the τ+τ−channels exclude the domain tested by the bbb(b) channels. The interpretation of the bbb(b) data includes treatment of the Higgs boson decay widths [114], further reducing the sensitivity of this channel. The sensitivity of the Tevatron searches will improve with the continuously growing data samples and with the combi-nation of all channels of both experiments. The small back-grounds in the τ +τ−channels, and the fact that better exclu- sions in the bbb(b) channel imply narrower Higgs decay widths, which feeds back to improve the sensitivity of the searches, mean that the limits on the cross sections are expected to im- prove faster than 1 /√ L,w h e r e Lis the integrated luminosity. Eventually, tan βdown to about 20 should be tested for values ofmAup to a few hundred GeV. The projected sensitivity by the end of Run II for the associated production of a SM Higgsboson in W ±HandZHshould have a strong impact on the excluded domains in Fig. 9. In the no-mixing benchmark sce- nario, the LEP limits have been obtained assuming mt= 174 .3 GeV. For a lower top mass, as presently measured, the ex-cluded LEP region becomes larger towards higher tan β,a n df o r M SUSY/similarequal1 TeV, this scenario would be strongly constrained. The combination of the LEP and Tevatron searches is expectedto probe vast regions of the tan β-m Aplane. Searches for charged Higgs bosons at the Tevatron are presented in Section IV, in the more general framework of the 2HDM. Prospects for discovering the MSSM Higgs bosons at the LHC have been explored in detail, see Refs. [70,73] for reviewsof these studies. They predict that the reach of the LHCexperiments would be suﬃcient to discover MSSM Higgs bosonsin many diﬀerent channels. The main channels for the SM-likeHiggs boson are expected to be q qφ→q qτ+τ−and inclusive φ→γγ,w h e r e φ=horH, depending on mA. The discovery of a light SM-like Higgs boson with mh<130 GeV would require a few years of running. With an integrated luminosity larger than30 fb −1,t h et tφproduction process may become eﬀective. For non-SM-like MSSM Higgs bosons, the most relevant channelsare expected to be pp→H/A+X,w i t h H/A→τ +τ−and pp→tH±+XwithH±→τντ[111]. After the inclusion of supersymmetric radiative corrections to the production cross sections and decay widths [112,120], the prospective discoveryreach in these channels is robust, with mild dependence on thespeciﬁc MSSM parameters. Eﬀects of CP Violation on the MSSM Higgs Spectrum In the Standard Model, CP-violation ( CPV) is induced by phases in the Yukawa couplings of the quarks to the Higgs ﬁeld,which results in one non-trivial phase in the CKM mixing ma-trix. SUSY scenarios with new CPV phases are theoretically appealing, since additional CPV beyond that observed in the /BG/BE/BI /BG/BE/BI/BG/BE/BI /BG/BE/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± KandBmeson systems is required to explain the observed cos- mic matter-antimatter asymmetry [121,122]. In the MSSM,there are additional sources of CPV from phases in the various supersymmetric mass parameters. In particular, the gauginomass parameters ( M i,i=1,2,3), the Higgsino mass param- eter,µ, the bilinear Higgs squared-mass parameter, m2 12,a n d the trilinear couplings of the squark and slepton ﬁelds ( /tildewidef)t o the Higgs ﬁelds, Af, may carry non-trivial phases. The two pa- rameter combinations arg[ µAf(m2 12)∗]a n da r g [ µMi(m2 12)∗]a r e invariant under phase redeﬁnitions of the MSSM ﬁelds [123,124].Therefore, if one of these quantities is non-zero, there wouldbe new sources of CP-violation, which aﬀects the MSSM Higgs sector through radiative corrections [93,125–129]. The mixing of the neutral CP-odd and CP-even Higgs boson states is no longer forbidden. Hence, m Ais no longer a physical parameter. However, the charged Higgs mass mH±is still physical and can be used as an input for the computation of the neutral Higgsspectrum of the theory. For large values of m H±, corresponding to the decoupling limit, the properties of the lightest neutral Higgs boson state ap- proach those of the SM Higgs boson. That is, for mH±/greatermuchMW, the lightest neutral Higgs boson is approximately a CP-even state, with CPV couplings that are suppressed by terms of O(m2 W/m2 H±). In particular, the upper bound on the light- est neutral Higgs boson mass, takes the same value as in theCP-conserving case [124]. Nevertheless, there still can be signiﬁcant mixing between the two heavier neutral mass eigen-states. For a detailed study of the Higgs mass spectrum and parametric dependence of the Higgs mass radiative corrections, see [125,128]. Major variations to the MSSM Higgs phenomenology occur in the presence of explicit CPV phases. In the CPV case, vector boson pairs couple to all three neutral Higgs masseigenstates, H i(i=1,2,3), with couplings gHiVV=c o s βO1i+s i nβO2i gHiHjZ=O3i(cosβO2j−sinβO1j)−O3j(cosβO2i−sinβO1i) where the gHiVVcouplings are normalized to the analogous SM coupling and the gHiHjZhave been normalized to gz/2.Oijis the orthogonal matrix relating the weak eigenstates to themass eigenstates. It has non-zero oﬀ-diagonal entries mixingtheCP-even and CP-odd components of the weak eigenstates. The above couplings obey the relations 3/summationdisplay i=1g2 HiZZ=1 a n d gHkZZ=εijkgHiHjZ where εijkis the usual Levi-Civita symbol. Another consequence of CPV eﬀects in the scalar sector is that all neutral Higgs bosons can couple to both scalar and pseudoscalar fermion bilinear d ensities. The couplings of the mass eigenstates Hito fermions depend on the loop-corrected fermion Yukawa couplings (similarly to the CPC case), on tan β a n do nt h e Oji. The resulting expressions for the scalar andpseudoscalar components of the neutral Higgs mass eigenstates to fermions and the charged Higgs boson to fermions are givenin Refs. [125,130]. Regarding their decay properties, the lightest mass eigen- state, H 1, predominantly decays to b bif kinematically allowed, with a smaller fraction decaying to τ+τ−, similar to the CPC case. If kinematically allowed, a SM-like neutral Higgs boson,H 2orH3will decay predominantly to H1H1; otherwise it will decay preferentially to b b. Searches for Neutral Higgs Bosons in CPVScenarios InCPV MSSM scenarios, the three neutral Higgs eigen- states Hido not have well-deﬁned CPquantum numbers; they all could be produced by Higgs-strahlung, e+e−→HiZ,a n di n pairs, e+e−→HiHj(i/negationslash=j), with rates which depend on the details of the CPV scenario. Possible cascade decays such as H2orH3→H1H1can lead to interesting experimental signa- tures in the Higgs-strahlung processes, e+e−→H2ZorH3Z. For wide ranges of the model parameters, the lightest neutralHiggs boson H 1has a predicted mass that would be accessible at LEP, if it would couple to the Zboson with SM-like strength. The second- and third-lightest Higgs bosons H2andH3may have been either out of reach, or may have had small crosssections. Altogether, the searches in the CPV MSSM scenario are experimentally more diﬃcult, and hence have a weaker sensitivity. The cross section for the Higgs-strahlung and pair produc- tion processes are given by [93,124,125,129] σ HiZ=g2 HiZZσSM HiZ σHiHj=g2 HiHjZ λσSM HiZ. In the expression of λ, deﬁned for the CPC case, the indices handAare to be replaced by HiandHj, respectively, σSM HiZ stands for the SM cross section for a SM Higgs boson with a mass equal to mHi, and the couplings are deﬁned above in term of the orthogonal matrix relating the weak eigenstates to themass eigenstates. The Higgs boson searches at LEP were interpreted [16] in aCPV benchmark scenario [93] for which the parameters were chosen so as to maximize the phenomenological diﬀerenceswith respect to the CPC scenario. Fig. 10 shows the exclusion limits of LEP in the ( m H1,tanβ)p l a n ef o r mt= 174 .3G e V . Values of tan βless than about 3 are excluded in this scenario. However, no absolute lower bound can be set for the mass ofthe lightest neutral Higgs boson H 1, for an updated study see Ref. 131. Similar exclusion plots, for other choices of model parameters, can be found in Ref. 16. No direct CPV searches have yet been completed at hadron colliders. Indirect Constraints from Electroweak and B-physics Observables and Dark Matter Searches Indirect bounds from a global ﬁt to precision measurements of electroweak observables can be derived in terms of MSSMparameters [132] in a way similar to what was done in theSM. The minimum χ 2for the MSSM ﬁt is slightly lower than /BG/BE/BJ /BG/BE/BJ/BG/BE/BJ /BG/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± 110 0 20 40 60 80 100 120 140110 mH1 (GeV/c2)tanβ Excluded by LEP Theoretically Inaccessible CPX Figure 10: The MSSM exclusion contours, at 95% C.L. (light-green) and 99.7% CL (dark- green), obtained by LEP for a CPV sce- nario, called CPX, speciﬁed by |At|=|Ab|= 1000 GeV, φA=φm˜g=π/2,µ=2T e V , MSUSY= 500 GeV [16]. Here, mt= 174 .3G e V . The ﬁgure shows the excluded and theoretically inaccessible regions in the ( mH1,tanβ)p r o j e c - tion. The dashed lines indicate the boundariesof the regions which are expected to be excludedon the basis of simulations with no signal. Color version at end of book. what is obtained for the SM, and the ﬁt accommodates a low value of the lightest Higgs boson mass which is a prediction of the MSSM. Given the MSSM and SM predictions for M W as a function of mt, and varying the Higgs mass and the SUSY spectrum, one ﬁnds that the MSSM overlaps with theSM when SUSY masses are large, of O(2 TeV), and the light SM-like Higgs boson has a mass close to the experimentalbound of 114 .4 GeV. The MSSM Higgs mass expectations are compatible with the constraints provided by the measurementsofm tandMW. Recent improvements in our understanding of B-physics ob- servables put indirect constrain ts on MSSM scenarios in regions in which Higgs boson searches at the Tevatron and the LHCare sensitive. In particular, BR( B s→µ+µ−), BR( b→sγ) and BR( Bu→τν) play an important role within minimal ﬂavor-violating (MFV) models [133], in which ﬂavor eﬀects areinduced by loop factors proportional to the CKM matrix ele- ments, as in the SM. For recent studies, see Refs. [111,134–136]. The supersymmetric contributions to these observables comeboth at the tree- and loop-level, and have a diﬀerent parametricdependence, but share the property that they become signiﬁ-cant for large values of tan β, which is also the regime in whichsearches for non-standard MSSM Higgs bosons at hadron collid- ers become relevant. The recent measurement of ∆M sby the CDF and DØ collaborations [137] could also have implicationsfor MSSM Higgs physics, but within minimal ﬂavor-violatingmodels, the ∆M sconstraints are automatically satisﬁed once the upper limit on BR( Bs→µ+µ−) from the Tevatron [138] is imposed. However, ∆Msmay be relevant within more general ﬂavor models [139]. In the SM, the relevant contributions to the rare decay Bs→µ+µ−come through the Z-penguin and the W±-box diagrams [140]. In supersymmetry with large tan β,t h e r e are also signiﬁcant contributions from Higgs-mediated neutralcurrents [141–143], which grow with the sixth power of tan β and decrease with the fourth power of the CP-odd Higgs boson massm A. Therefore, the upper limits from the Tevatron [138] put strong restrictions on possible ﬂavor-changing neutral cur-rents (FCNC) in the MSSM at large tan β. Further constraints are obtained from the rare decay b→ sγ. The SM rate is known up to NNLO corrections [144] and is in good agreement with measurements [145,146]. In the minimal ﬂavor-violating MSSM, there are new contributions from charged Higgs and chargino-stops diagrams. The chargedHiggs contribution is enhanced fo r small values of the charged Higgs mass and can be partially canceled by the charginocontribution or by higher-order tan β-enhanced loop eﬀects. The branching ratio B u→τν, measured by the Belle [147] and BaBar [148] collaborations, also constrains the MSSM. The SM expectation is in good agreement with the experimental value [149]. In the MSSM, there is an extra tree-level con-tribution from the charged Higgs which interferes destructivelywith the SM contribution, and which increases for small valuesof the charged Higgs mass and large values of tan β[150]. Several studies [111,134–136] have shown that, in extended regions of parameter space, the combined B-physics measure- ments impose strong constraints on the MSSM models to which Higgs boson searches at the Tevatron are sensitive. Conse- quently, the observation of a non-SM Higgs boson at theTevatron would point to a rather narrow, well-deﬁned region ofMSSM parameter space [111,151] or to something beyond theminimal ﬂavor violation framework. Another indirect constraint on the Higgs sector comes from the search for dark matter. If dark matter particles are weakly-interacting and massive, then particle physics can provide models which predict the correct relic density of theuniverse. In particular, the lightest supersymmetric particle,typically the lightest neutralino, is an excellent dark matterparticle candidate [152]. Within the MSSM, the measuredrelic density places constraints in the parameter space, whichin turn have implications for Higgs searches at colliders, and also for experiments looking for direct evidence of dark matter particles in elastic scattering with atomic nuclei. Large val-ues of tan βand small m Aare relevant for the b bA/H and A/H→τ+τ−searches at the Tevatron, and also provide a signiﬁcant contribution from the CP-even Higgs Hexchange /BG/BE/BK /BG/BE/BK/BG/BE/BK /BG/BE/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± to the spin-independent cross-s ections for direct detection ex- periments such as CDMS. Consequently, a positive signal atthe Tevatron would raise prospects for a signal at CDMS, andvice-versa [151,153–155]. However, theoretical uncertaintiesin the calculation of dark matter scattering cross-sections, and in the precise value of the local dark matter density, render these considerations rather qualitative. IV. Charged Higgs Bosons Charged Higgs bosons are predicted by models with an extended Higgs sector, for example, models with two Higgs ﬁeld doublets (2HDM). The MSSM is a special Type-II 2HDM in which the mass of the charged Higgs boson is stronglycorrelated with the other Higgs boson masses. The chargedHiggs boson mass in the MSSM is restricted at tree level bym H±>M W. This restriction does not hold for some regions of parameter space after including radiative corrections. Due to the correlations among Higgs boson masses in the MSSM, the results of searches for charged Higgs bosons from LEP and the Tevatron do not signiﬁcantly constrain the MSSM parameterspace beyond what is already obtained from the searches forneutral Higgs bosons. Ine +e−collisions, charged Higgs bosons would be pair- produced via s-channel exchange of a photon or a Zbo- son [156]. In the 2HDM framework, the couplings are speci- ﬁed by the electric charge and the weak mixing angle θW,a n d the cross section at tree level depends only on the mass mH±. Charged Higgs bosons decay preferentially to heavy particles,but the branching ratios are model-dependent. In the Type-II2HDM and for masses which are accessible at LEP energies,the decays H ±→c sandτ+νdominate. The ﬁnal states H+H−→(c s)( cs), (τ+ντ)(τ− ντ), and ( c s)(τ− ντ)+( cs)(τ+ντ) were considered, and the search results are usually presented as a function of BR( H+→τ+ν). The sensitivity of the LEP searches was limited to mH±<90 GeV, due to the background from e+e−→W+W−[157], and the kine- matic limitation on the produc tion cross-section. The com- bined LEP data constrain mH±>78.6 GeV independently of BR(H+→τ+ν) [158]. The excluded limits, translated to the (tan β,mH±) plane using tree level calculations of Type-II 2HDM, are shown in Fig. 11. I nt h eT y p e - I2 H D M ,a n di ft h e CP-odd neutral Higgs boson Ais light (which is not excluded in the general 2HDM case), the decay H±→W±∗Amay be dominant for masses accessible at LEP [159], a possibility that was investigated bythe DELPHI collaboration [160]. At hadron colliders, charged Higgs bosons can be produced in diﬀerent modes. If m H±<m t−mb, the charged Higgs can be produced in the decays of the top quark via thedecay t→bH +, which would compete with the SM pro- cesst→bW+. Relevant QCD and SUSY-QCD corrections to BR( t→H+b) have been computed [161–164]. For mH±<m t−mb, the total cross-section for charged Higgs production (in the narrow-width approximation) is given byβtan 10-11 10 102)2c (GeV/±Hm 6080100120140160 6080100120140160 LEP (ALEPH, DELPHI, L3 and OPAL) onlys c→± or Hντ→±Assuming HTheoretically inaccessible Theoretically inaccessibleExpected Limit Expectedσ 1 ±SM CDF Run II Excluded LEP ExcludedExpected Limit Expected Limitσ 1 ± CDF Run II Excluded LEP Excluded Figure 11: Summary of the 95% C.L. ex- clusions in the ( mH+,t a n β) plane obtained by LEP [158] and CDF [177]. The benchmarkscenario parameters used to interpret the CDF results are very close to those of the m max hsce- nario, and mtis assumed to be 175 GeV. The full lines indicate the median limits expected inthe absence of a H ±signal, and the horizontal hatching represents the ±1σbands about this expectation. Color version at end of book. 3For values of mH±nearmt, the width eﬀects are impor- tant. In addition, the full 2 →3 processes p¯p→H+¯tb+X andp¯p→H−t¯b+Xmust be considered. σ(p¯p→H±+X)=/parenleftbig 1−[BR(t→bW+)]2/parenrightbig σ(p¯p→t¯t+X). In general, in the Type-II 2HDM, the H+may be observed in the decay t→bH+at the Tevatron or at the LHC for tanβ/lessorsimilar1o rt a n β/greatermuch1. IfmH±>m t−mb, then charged Higgs boson production occurs mainly through radiation oﬀ a third generation quark.Single charged Higgs associated production proceeds via the 2→3 partonic processes gg, q¯q→t¯bH −(and the charge conjugate ﬁnal state). For charged Higgs production crosssections at the Tevatron and the LHC, see [77,165–171]. Charged Higgs bosons can also be produced via associ- ated production with W ±bosons through b bannihilation and gg-fusion [172]. They can also be produced in pairs via q q annihilation [173]. The inclusive H+H−cross-section is less than the cross-section for single charged Higgs associated pro- duction [173–175]. At the Tevatron, earlier searches by the DØ and CDF collaborations are reported in [176], and a more recent searchby CDF is presented in [177]. The search is based on t tcross section measurements in four non-overlapping data samplescorresponding to the dilepton, lepton+jets (1 and ≥2b-tags) and lepton+ τ+jets topologies (here leptons are eorµ). The samples are very pure in t¯tdecays, and the expected event count in each sample depends on BR( t→bH +)a sw e l la s the decay branching ratios of the H+. The decays considered /BG/BE/BL /BG/BE/BL/BG/BE/BL /BG/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± areH+→τ+ντ,c¯s, t∗¯b,a n d H+→W+φwithφ→b¯b.T h e φmay be any of the possible neutral Higgs bosons states. The selection eﬃciencies in each data sample for each decaymode are computed, taking into account the decays of bothtop quarks in each event. The predictions of the SM and of those of models including t→bH +are compared with the four data measurements, and excl usion regions in the (tan β,mH±) plane are derived for speciﬁc models. Fig. 11 shows the regionsexcluded by the CDF search, along with the charged Higgs LEPexcluded regions, for a choice of MSSM parameters which isalmost identical to the m h-max benchmark scenario adopted by the LEP collaborations in their search for neutral MSSM Higgsbosons. Indirect limits in the ( m H±,t a nβ) plane have been obtained by comparing the measured rate of b→sγto the SM prediction. In the Type-II 2HDM and in the absence of other sources ofnew physics at the electroweak scale, a bound m H±>295 GeV has been derived [144]. Although this indirect bound appearsmuch stronger than the results from direct searches, it can beinvalidated by new physics contributions, such as those which can be present in the MSSM. Doubly-Charged Higgs Bosons Higgs bosons with double electric charge are predicted, for example, by models with additional triplet scalar ﬁelds orleft-right symmetric models [178]. It has been emphasizedthat the see-saw mechanism could lead to doubly-charged Higgsbosons with masses which are accessible to current and fu-ture colliders [179]. Searches were performed at LEP for thepair-production process e +e−→H++H−−with four prompt leptons in the ﬁnal state [180–182]. Lower mass bounds between 95 GeV and 100 GeV were obtained for left-right sym-metric models (the exact limits depend on the lepton ﬂavors).Doubly-charged Higgs bosons were also searched for in singleproduction [183]. Furthermore, such particles would mod-ify the Bhabha scattering cross section and forward-backwardasymmetry via t-channel exchange. The absence of a signiﬁ- cant deviation from the SM prediction puts constraints on the Yukawa coupling of H ±±to electrons for Higgs masses which reach into the TeV range [182,183]. Searches have also been carried out at the Tevatron for the pair production process p p→H++H−−.T h e D Ø s e a r c h i s performed in the µ+µ+µ−µ−ﬁnal state [184], while CDF also considers e+e+e−e−ande+µ+e−µ−, and ﬁnal states with τ leptons [185]. Lower bounds are obtained for left- and right- handed H±±bosons. For example, assuming 100% branching ratio for H±±→µ±µ±, the DØ (CDF) data exclude a left- and a right-chiral doubly-charged Higgs boson with mass larger than150 (136) GeV and 127 (113) GeV, respectively, at 95% C.L. Asearch of CDF for a long-lived H ±±boson, which would decay outside the detector, is described in [186]. The current statusof the mass and coupling limits, from direct searches at LEP and at the Tevatron, is summarized in Fig. 12. Figure 12: The 95% C.L. exclusion limits on the masses and couplings to leptons of right-and left-handed doubly-charged Higgs bosons,obtained by LEP and Tevatron experiments (from Ref. 185). Color version at end of book. V. Other Model Extensions There are many ways to extend the minimal Higgs sector of the Standard Model. In the preceding sections we have con-sidered the phenomenology of the MSSM Higgs sector, whichat tree-level is a constrained Type-II 2HDM (with restrictions on the Higgs boson masses and couplings), and also more general 2HDMs of Types I and II. Other extensions of theHiggs sector can include multiple copies of SU(2) Ldoublets, additional Higgs singlets, triplets or more complicated combi-nations of Higgs multiplets. It is also possible to enlarge thegauge symmetry beyond SU(2) L×U(1) Yalong with the nec- essary Higgs structure to generate gauge boson and fermion masses. There are two main experimental constraints that govern these extensions: (i)precision measurements, which constrain ρ=m2 W/(m2 Zcos2θW) to be very close to 1. In elec- troweak models based on the SM gauge group, the tree-levelvalue of ρis determined by the Higgs multiplet structure. By suitable choices for the hypercharges, and in some cases themass splitting between the charged and neutral Higgs sector or the vacuum expectation values of the Higgs ﬁelds, it is possible to obtain a richer combination of singlets, doublets, triplets andhigher multiplets compatible with precision measurements [187];(ii)the second important constraint comes from ﬂavor changing neutral current (FCNC) eﬀects. In the presence of multipleHiggs doublets, the Glashow-Weinberg theorem [188] statesthat tree-level FCNC’s mediated by neutral Higgs bosons willbe absent if all fermions of a given electric charge couple to no more than one Higgs doublet. The Higgs doublet models Type-I and Type-II are two diﬀerent ways of satisfying thistheorem. The coupling pattern of these two types can be ar-ranged by imposing either a discrete symmetry or, in the caseof Type-II, supersymmetry. The resulting phenomenology of /BG/BF/BC /BG/BF/BC/BG/BF/BC /BG/BF/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± extended Higgs sectors can diﬀe r signiﬁcantly from that of the SM Higgs boson. The most studied extension of the MSSM has a scalar singlet and its supersymmetric partner [189,190]. These models havean extended Higgs sector with two additional neutral scalar states (one CP-even and one CP-odd), beyond those present in the MSSM. In these models, the tree-level bound on thelightest Higgs boson, considering arguments of perturbativityof the theory up to the GUT scale, is about 100 GeV. Theradiative corrections to the masses are similar to those in theMSSM, and yield un upper bound of about 145 GeV for themass of the lightest neutral CP-even scalar [191,192]. The precise LEP II bounds on the Higgs masses depend on the couplings of the Higgs bosons to the gauge bosons and such couplings tend to be weakened somewhat from mixing withthe singlet. The DELPHI Collaboration places a constraint onsuch models [193]. Another extension of the MSSM which can raise the value of the lightest Higgs mass to a few hundred GeV is basedon gauge extensions of the MSSM [194,195]. The addition of asymptotically-free gauge interactions naturally yields extra contributions to the quartic Higgs couplings. These extendedgauge sector models can be combined with the presence of extrasinglets or replace the singlet with a pair of triplets [196]. Insome of these models, a rich and distinctive phenomenology canbe expected. Many non-SUSY solutions to the problem of electroweak symmetry breaking and the hierarchy problem are being devel- oped. For example, the so-called “Little Higgs” models proposeadditional sets of heavy vector-like quarks, gauge bosons, andscalar particles, with masses in the 100 GeV to a few TeV range.The couplings of the new particles are tuned in such a way thatthe quadratic divergences induced in the SM by the top, gauge-boson and Higgs loops are canceled at the one-loop level. Ifthe Little Higgs mechanism successfully resolves the hierarchy problem, it should be possible to detect some of these new states at the LHC. For reviews of models and phenomenology,and a more complete list of references, see Refs. [197,198]. In Little Higgs models the production and decays of the Higgs boson are modiﬁed. For example, when the dominantproduction mode of the Higgs is through gluon fusion, thecontribution of new fermions in the loop diagrams involved in the eﬀective φggvertex can reduce the production rate. The rate is generally suppressed relative to the SM rate due tothe symmetries which protect the Higgs mass from quadraticdivergences at the one-loop level. However, the branching ratioof the Higgs to photon pairs can be enhanced in these mod-els [199]. By design, Little Higgs models are valid only upto a scale Λ∼5-10 TeV. The new physics which would enter above Λremains unspeciﬁed, and will impact the Higgs sector. In general, it can modify Higgs couplings to third-generationfermions and gauge bosons, though these modiﬁcations aresuppressed by 1 /Λ[200].Distinctive features in the Higgs phenomenology of Little Higgs models may also stem from the fact that loop-level elec-troweak precision bounds on models with a tree-level custodialsymmetry allows for a Higgs boson heavier than the one permit-ted by precision electroweak ﬁts in the SM. This looser bound follows from a cancelation of the eﬀects on the ρparameter of a higher mass Higgs boson and the heavy partner of the topquark. The Higgs can have a mass as high as 800-1000 GeVin some Little Higgs models and still be consistent with elec-troweak precision data [201]. Lastly, the scalar content of aLittle Higgs structure is model dependent. There could be two,or even more scalar doublets in a little Higgs model, or evendiﬀerent representations of the electroweak gauge group [202]. Models of extra space dimensions present an alternative way of avoiding the scale hierarchy problem [12]. New states,known as Kaluza-Klein (KK) excitations, can appear at the TeVscale, where gravity-mediated interactions may become relevant.They share the quantum numbers of the graviton and/or SMparticles. In a particular realiz ation of these models, based on warped extra dimensions, a light Higgs-like particle, the radion, may appear in the spectrum [203]. The mass of the radion, as well as its possible mixing with the light Higgs boson, dependsstrongly on the mechanism that stabilizes the extra dimension,and on the curvature-Higgs mixing. The radion couples to the trace of the energy-momentum tensor of the SM particles, leading to eﬀective interactions withquarks, leptons and weak gauge bosons which are similar to the ones of the Higgs boson, although they are suppressed by the ratio of the weak scale to the characteristic massof the new excitations. An important characteristic of theradion is its enhanced couplings to gluons. Therefore, if itis light and mixes with the Higgs boson, it may modify thestandard Higgs phenomenology at lepton and hadron colliders.A search for the radion in LEP data, conducted by OPAL usingbothb-tagged and ﬂavor-independent searches, gave negative results [204]. Radion masses below 58 GeV are excluded for the mass eigenstate which becomes the Higgs boson in theno-mixing limit, for all parameters of the Randall-Sundrummodel. In models of warped extra dimensions in which the SM particles propagate in the extra dimensions, the KK excitationsof the vector-like fermions may be pair-produced at colliders and decay into combinations of two Higgs bosons and jets, or one Higgs boson, a gauge boson, and jets. KK excitations mayalso be singly-produced. Some of these interesting possible newsignatures for SM-like Higgs bosons in association with top orbottom quarks have been studied [13]. If Higgs bosons are not discovered at the Tevatron or the LHC, other studies might be able to test alternative theories of dynamical electroweak symmetry breaking which do not involve a fundamental Higgs scalar [205]. /BG/BF/BD /BG/BF/BD/BG/BF/BD /BG/BF/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± VI. Other Searches for Higgs Bosons Beyond the SM Decays of Higgs bosons into invisible (weakly-interacting and neutral) particles may occur in many models. For example,in the MSSM the Higgs can decay into pairs of neutralinos.In a diﬀerent context, Higgs bosons might also decay intopairs of Goldstone bosons or Majorons [206]. In the processe +e−→hZ, the mass of the invisible Higgs boson can be inferred from the kinematics of the reconstructed Zboson by using the beam energy constraint. Results from the LEPexperiments can be found in Refs. [40,207]. A preliminarycombination of LEP data yields a 95% C.L. lower bound of114.4 GeV for the mass of a Higgs boson, if it is produced withSM production rate, and if it decays exclusively into invisibleﬁnal states [208]. Most of the searches for the processes e +e−→hZand hA, which have been discussed in the context of the CPC- MSSM, rely on the assumption that the Higgs bosons have asizable branching ratio to b b. However, for speciﬁc parameters of the MSSM [209], the general 2HDM case, or compositemodels [90,92,210], decays to non- b bﬁnal states may be signiﬁcantly enhanced. Some ﬂavor-independent searches have been reported at LEP which do not require the experimental signature of a b-jet [211], and a preliminary combination of LEP data has been performed [16,212]. If Higgs bosons areproduced at the SM rate and decay only to jets of hadrons,then the 95% C.L. lower limit on the mass of the Higgs bosonis 112.9 GeV, independent of the fractions of gluons and b,c, s,uandd-quarks in Higgs boson decay. In conjunction with b-ﬂavor sensitive searches, large domains of the general Type-II 2HDM parameter space have been excluded [213]. Photonic ﬁnal states from the processes e +e−→Z/γ∗→ Hγand from H→γγ, do not occur in the SM at tree level, but may have a low rate due to W±and top quark loops [214]. Additional loops from SUSY particles would modify the ratesonly slightly [215], but models with anomalous couplings pre-dict enhancements by orders of magnitude. Searches for the processes e +e−→(H→b b)γ,(H→γγ)q q,a n d( H→γγ)γ have been used to set limits on such anomalous couplings. Fur-thermore, they constrain the s o-called Type-I “fermiophobic” 2HDM [216], which also predicts an enhanced h→γγrate. The LEP searches are described in [217,218]. In a preliminarycombination of LEP data [220], a fermiophobic Higgs bosonwith mass less than 108 .2 GeV (95% C.L.) has been excluded. Limits of about 80 GeV have been obtained at the Tevatron in Run I [221]. Run II preliminary results on 1.1 fb −1of DØ data extend the exclusion to 92 GeV [222], and other produc-tion of fermiophobic Higgs bosons, leading to a 3-photons ﬁnalstate, have also been searched for [223]. The Type-I 2HDMalso predicts an enhanced rate for the decays h→W ∗Wand Z∗Z, a possibility that has been addressed by L3 [218] and ALEPH [219]. The DELPHI collaboration has used the LEP 1 and LEP 2 data to search for Higgs bosons pr oduced in pairs, in associationwithZbosons, and in association with bquarks, τleptons. The decays considered are φ→b¯b, τ+τ−,and to pairs of Higgs bosons, yielding four- b,f o u r - b+jets, six- band four- τﬁnal states. No evidence for a Higgs boson was found [109], and DELPHIset mass-dependent limits on a variety of processes, which apply to a large class of models. The limits on the cross sections of Yukawa production of Higgs bosons are typically more than 100times larger than the SM predictions, while Higgs-strahlunglimits for bandτdecays extend up to the kinematic limits of approximately 114 GeV. Limits on pair-produced Higgsbosons extend up to approximately m h+mA= 140 GeV for full-strength production, assuming b¯bandτ+τ−decays. OPAL’s decay-mode independent search for e+e−→S0Z [39] provides sensitivity to arbitrarily-decaying scalar particles, as only the recoiling Zboson is required to be reconstructed. The energy and momentum constraints provided by the e+e− collisions allow the S0’s four-vector to be reconstructed and limits placed on its production independent of its decay charac-teristics, allowing sensitivity for very light scalar masses. Thelimits obtained in this search are less than one-tenth of the SM Higgs-strahlung production rate for 1 keV <m S0<19 GeV, and less than the SM Higgs-strahlung rate for mS0<81 GeV. VII. Outlook At the Tevatron, Higgs searches performed in several chan- n e l sw i t h1t o2f b−1are close to achieving the sensitivity needed to probe the SM Higgs boson sector beyond the LEP bound.With an anticipated improvement in analysis sensitivity, theexpected increase of luminosity up to about 7-8 fb −1,a n dt h e combination of results from both experiments, the Tevatronshould be able to exclude most of the SM Higgs mass range upto 185 GeV (at 95% C.L.), and could produce 3 σevidence for a Higgs boson with a mass close to 115 GeV or 160 GeV. The Tevatron searches are also sensitive to the neutral Higgs bosonsof the MSSM in large domains of parameter space. The LHC is expected to deliver proton-proton collisions at 14 TeV in 2008. The ATLAS and CMS detectors havebeen optimized for Higgs boson searches. The discovery ofa SM Higgs boson is expected to be possible over the massrange between 100 GeV and 1 TeV, given suﬃcient integrated luminosity. This broad range is covered by a variety of searches based on several production and decay processes. The LHCexperiments are expected to provide full coverage of the MSSMparameter space by direct searches for the h,H,A,a n d H ± bosons, and by searching for hbosons in cascade decays of SUSY particles. The simultaneous discovery of several of theHiggs bosons is expected to be possible over extended domains of the MSSM parameter space. A high-energy e +e−linear collider may start operation around the year 2020. According to present planning, it wouldrun initially at a center-of-mass energy of 500 GeV, and anupgrade would allow running at 1 TeV later [20]. One ofthe primary goals is to extend precision measurements, whichare typical of e +e−colliders, to the Higgs sector. According /BG/BF/BE /BG/BF/BE/BG/BF/BE /BG/BF/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± to several studies, the Higgs couplings to fermions and vector bosons could be measured with a precision of a few percent,and the parameters of the MSSM could be studied in greatdetail. At the highest collider energies and luminosities, theself-coupling of the Higgs ﬁelds could be measured directly through ﬁnal states with two Higgs bosons [224]. Higgs production in the s-channel might be possible at a future µ +µ−collider [21]. Mass measurements with a pre- cision of a few MeV would be possible, and the total widthcould be obtained directly from Breit-Wigner scans. The heavy CP-even and CP-odd bosons, HandA, degenerate over most of the MSSM parameter space, could be directly disentangledfrom the line shape. Higgs bosons enter calculations of electroweak observables through loop eﬀects, so it has been possible to constrain the SM Higgs sector using a global ﬁt to precision electroweak measure- ments. The ﬁt favors Higgs bosons that are not very heavy,a fact which is compatible with the predictions of the MSSM.B-physics observables explored at CLEO, BaBar, Belle and the Tevatron independently constrain the MSSM parameter spaceavailable for Higgs searches. These indirect limits derive in partfrom the speciﬁc eﬀects on ﬂavor physics of the supersymmetry- breaking mechanism. The combined information of direct and indirect SUSY Higgs searches together with the results fromdirect search for dark matter, could provide unique informationabout supersymmetry. In the theoretical landscape, several models are emerging with novel approaches to the problem of electroweak symmetry breaking. 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C10, 27 (1999). /CB/CC /BT/C6/BW /BT/CA/BW /C5/C7/BW/BX/C4 /C0 /BC/B4/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/CC /BT/C6/BW /BT/CA/BW /C5/C7/BW/BX/C4 /C0 /BC/B4/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CB/CC /BT/C6/BW /BT/CA/BW /C5/C7/BW/BX/C4 /C0 /BC/B4/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/CC /BT/C6/BW /BT/CA/BW /C5/C7/BW/BX/C4 /C0 /BC/B4/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /D8/D3 /D8/CW/CT /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /D3/CU /D8/CW/CT /D8/CW/D6/CT/CT/B9/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CB/D8/CP/D2/CS/CP /D6/CS/C5/D3 /CS/CT/D0 /DB/CX/D8/CW /D8/CW/CT /D1/CX/D2/CX/D1/CP/D0 /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6/BA /BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /CP/D2/CS /CP /CQ/CX/CQ/D0/CX/D3/CV/D6/CP/D4/CW/DD /B8 /D7/CT/CT/D8/CW/CT /C6/D3/D8/CT /CP/CQ /D3/DA/CT /D3/D2 /CK/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7/BAꜼ/C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CI /BB /CF±/C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CI /BB /CF±/C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CI /BB /CF±/C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CI /BB /CF±/C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /C0/CX/CV/CV/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D7/D8/D9/CS/DD /D3/CU /CI /BC/CS/CT/CR/CP /DD/D7 /D6/D9/D0/CT /D3/D9/D8/CR/D3/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /CX/D8/D7 /CT/DC/CX/D7/D8/CT/D2/CR/CT /CX/D2 /D8/CW/CT /DB/CW/D3/D0/CT /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /D1/C0 /BC/lessorsimilar /BI/BC /BZ/CT/CE/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7/B8/CP/D7 /DB /CT/D0/D0 /CP/D7 /D7/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /C4/BX/C8 /CP/D8 /CT/D2/CT/D6/CV/CX/CT/D7 /D9/D4 /D8/D3/BE/BC/BE /BZ/CT/CE/B8 /CP/D2/CS /DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D7/D3/D9/D6/CR/CT/D7/B8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/D8 /CW /CT/D1/D3 /D6/CT /D6/CT/CR/CT/D2/D8 /CS/CP/D8/CP /D3/CU /C4/BX/C8 /BA /CC/CW/CT/DD /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/D1/D3/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CX/D7 /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/B8 /CP/D2/CS /CP /D6/CT/CS/D3 /CR/D9/D1/CT/D2/D8/CT/CS /CX/D2 /D4 /D6/CT/DA/CX/D3/D9/D7 /CT/CS/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /D3/CU /C8 /CP /D6/D8/CX/CR/D0/CT /C8/CW/DD/D7/CX/CR/D7/BA/C1/D2 /D8/CW/CX/D7 /CB/CT/CR/D8/CX/D3/D2/B8 /D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/D3/D9/D6 /C4/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /B4/BT/C4/BX/C8/C0/B8/BW/BX/C4/C8/C0/C1/B8 /C4/BF/B8 /CP/D2/CS /C7/C8 /BT/C4/B5 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D7/D8/D9/CS/DD /D3/CU /D8/CW/CT /CT /B7/CT−→ /C0 /BC/CI /D4 /D6/D3 /CR/CT/D7/D7/B8/CP/D8 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/CX/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8 /D0/CX/D2/CT/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BD/BG. /BD /BL/BH /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW/C4/C8/C0 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BD/BD/BE. /BJ /BL/BH /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BU /C7/C8 /BT/C4 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BD/BD/BG. /BG > /BD/BD/BG. /BG > /BD/BD/BG. /BG > /BD/BD/BG. /BG/BL/BH /BD, /BE/C0/BX/C1/CB/CC/BX/CA /BC/BF /BW /C4/BX/C8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BD/BD/BD. /BH /BL/BH /BD, /BF/C0/BX/C1/CB/CC/BX/CA /BC/BE /BT/C4/BX/C8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BD/BD/BE. /BC /BL/BH /BD/BT /BV/C0/BT/CA/BW /BC/BD /BV /C4/BF /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE /BG/BF/BL /BG/BF/BL/BG/BF/BL /BG/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BT/BU/BT/CI/C7 /CE /BC/BJ /CG /BW/BC /D4 /D4→ /C0 /BC/CI/CG/BH/BT/BU/BT/CI/C7 /CE /BC/BI /BW/BC /D4 /D4→ /C0 /BC/CG /B8 /C0 /BC→ /CF/CF∗ /BI/BT/BU/BT/CI/C7 /CE /BC/BI /C7 /BW/BC /D4 /D4→ /C0 /BC/CF/CG /B8 /C0 /BC→ /CF/CF∗ /BJ/BT/BU/BT/CI/C7 /CE /BC/BI /C9 /BW/BC /D4 /D4→ /C0 /BC/CI/CG /BK/BT/BU/BT/CI/C7 /CE /BC/BI /C9 /BW/BC /D4 /D4→ /C0 /BC/CF/CG /BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C0 /BV/BW/BY /D4 /D4→ /C0 /BC/CF/CG /BD/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BT /BV/BW/BY /D4 /D4→ /C0 /BC/CG /B8 /C0 /BC→ /CF/CF∗/BD/BD/BT/BU/BT/CI/C7 /CE /BC/BH /BY /BW/BC /D4 /D4→ /C0 /BC/CF/CG/BD/BE/BT /BV/C7/CB/CC /BT /BC/BH /C3 /BV/BW/BY /D4 /D4→ /C0 /BC/CI/CG/BD/BF/BT/BU/BX /BL/BK /CC /BV/BW/BY /D4 /D4→ /C0 /BC/CF /CG/B8 /C0 /BC/CI /CG/BD/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0 /BC→ /CQ /CQ /DB/CX/D8/CW /CI→/lscript /lscript /B8ν ν /B8 /D5 /D5 /B8τ /B7τ−/CP/D2/CS /C0 /BC→τ /B7τ−/DB/CX/D8/CW /CI→ /D5 /D5 /BA/BE/BV/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CP/D0/D0 /C4/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BF/BT/BFσ /CT/DC/CR/CT/D7/D7 /D3/CU /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D1/C0 /BC /D2/CT/CP /D6 /BD/BD/BG /BZ/CT/CE /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT/CR/D3/D1/CQ/CX/D2/CT/CS /CR/CW/CP/D2/D2/CT/D0/D7 /D5 /D5/D5 /D5 /B8 /D5 /D5/lscript /lscript /B8 /D5 /D5τ /B7τ−/BA/BG/BT/BU/BT/CI/C7 /CE/BC /BJ /CG /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BL /BI/CC /CT/CE /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CI→ /CT /B7/CT−/D3 /D6µ /B7µ−/BN /C0 /BC→ /CQ /CQ /BA /BT /D0/CX/D1/CX/D8 σ /B4 /CI/C0 /BC/B5· /BU/B4 /C0 /BC→/CQ /CQ /B5< /B4/BG. /BG/DF /BF. /BD/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/C0 /BC /BP /BD/BC/BH/DF /BD/BG/BH /BZ/CT/CE/B8 /DB/CW/CX/CR/CW /CX/D7 /D1/D3 /D6/CT /D8/CW/CP/D2 /BG/BC/D8/CX/D1/CT/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BH/BT/BU/BT/CI/C7 /CE /BC/BI /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BL /BI/CC /CT/CE/DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/CR /CW /CP /CX /D2 /C0 /BC→ /CF/CF∗→/lscript±ν/lscript/prime∓ ν /BA /BT /D0/CX/D1/CX/D8 σ /B4 /C0 /BC/B5· /BU/B4 /C0 /BC→ /CF/CF∗/B5</B4/BH. /BI/DF /BF. /BE/B5 /D4/CQ /B4/BL/BH /B1/BV/C4/B5 /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/C0 /BC /BP /BD/BE/BC/DF /BE/BC/BC /BZ/CT/CE/B8 /DB/CW/CX/CR/CW /CU/CP /D6 /CT/DC/CR/CT/CT/CS/D7 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BT/BU/BT/CI/C7 /CE/BC /BI /C7 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BL /BI/CC /CT/CE /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD /C0 /BC→ /CF/CF∗/B8 /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /lscript±/lscript/prime∓νν/prime/CG /DB/CW/CT/D6/CT /lscript /BP /CT /B8µ /BA/BT /D0/CX/D1/CX/D8 σ /B4 /C0 /BC/CF /B5· /BU/B4 /C0 /BC→ /CF/CF∗/B5< /B4/BF. /BE/DF/BE. /BK/B5 /D4/CQ /B4/BL/BH /B1/BV/C4/B5 /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/C0 /BC /BP/BD/BD/BH/DF /BD/BJ/BH /BZ/CT/CE/B8 /DB/CW/CX/CR/CW /CU/CP /D6 /CT/DC/CR/CT/CT/CS/D7 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BJ/BT/BU/BT/CI/C7 /CE/BC /BI /C9 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD/BA/BL/BI /CC /CT/CE/DB/CX/D8/CW /CI→ν ν /CP/D2/CS /C0 /BC→ /CQ /CQ /BA /BT /D0/CX/D1/CX/D8 σ /B4 /C0 /BC/CI /B5· /BU/B4 /C0 /BC→ /CQ /CQ /B5< /B4/BF. /BG/DF /BE. /BH/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D1/C0 /BC /BP /BD/BC/BH/DF /BD/BF/BH /BZ/CT/CE /CX/D7 /CS/CT/D6/CX/DA/CT/CS/B8 /DB/CW/CX/CR/CW /CX/D7 /D1/D3 /D6/CT /D8/CW/CP/D2 /D3/D2/CT /D3 /D6/CS/CT/D6 /D3/CU /D1/CP/CV/D2/CX/D8/D9/CS/CT/D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BK/BT/BU/BT/CI/C7 /CE/BC /BI /C9 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD/BA/BL/BI/CC /CT/CE /DB/CX/D8/CW /CF→/lscriptν /B4/lscript /D1/CX/D7/D7/CX/D2/CV/B5 /CP/D2/CS /C0 /BC→ /CQ /CQ /BA /BT/D0 /CX /D1 /CX /D8 σ /B4 /C0 /BC/CF /B5· /BU/B4 /C0 /BC→ /CQ /CQ /B5</B4/BK. /BF/DF /BI. /BF/B5 /D4/CQ /B4/BL/BH/B1 /BV/C4/B5 /CU/D3 /D6 /D1/C0 /BC /BP /BD/BC/BH/DF /BD/BF/BH /BZ/CT/CE /CX/D7 /CS/CT/D6/CX/DA/CT/CS/B8 /DB/CW/CX/CR/CW /CX/D7 /D1/D3 /D6/CT /D8/CW/CP/D2 /D3/D2/CT/D3 /D6/CS/CT/D6 /D3/CU /D1/CP/CV/D2/CX/D8/D9/CS/CT /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BL /BI/CC /CT/CE /CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CF→ /CTν /B8µν /BN /C0 /BC→ /CQ /CQ /BA /BT 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/CI/CI∗/B8γγ/BH/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BW /C7/C8 /BT/C4 /CT /B7/CT−→ /CQ /CQ/C0 > /BD/BC/BH. /BH /BL/BH /BG/BF, /BH/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BY /C7/C8 /BT/C4 /C0 /BC/BD→γγ > /BD/BC/BH. /BG /BL/BH /BH/BG/BT /BV/C0/BT/CA/BW /BC/BE /BV /C4/BF /C0 /BC/BD→γγ > /BD/BD/BG. /BD /BL/BH /BG/BC/C0/BX/C1/CB/CC/BX/CA /BC/BE /BT/C4/BX/C8 /C1/D2/DA/CX/D7/CX/CQ/D0/CT /C0 /BC/B8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BD/BC/BH. /BG /BL/BH /BG/BF, /BH/BH/C0/BX/C1/CB/CC/BX/CA /BC/BE /C4 /BT/C4/BX/C8 /C0 /BC/BD→γγ > /BD/BC/BL. /BD /BL/BH /BH/BI/C0/BX/C1/CB/CC/BX/CA /BC/BE /C5 /BT/C4/BX/C8 /C0 /BC→ /BE /CY/CT/D8/D7 /D3 /D6τ /B7τ−/D2/D3/D2/CT /BD/DF /BG/BG /BL/BH /BH/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BX /C7/C8 /BT/C4 /C0 /BC/BD /B8/CC /DD/D4 /CT/B9/C1 /C1 /D1/D3 /CS/CT/D0/D2/D3/D2/CT /BD/BE/DF /BH/BI /BL/BH /BH/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BX /C7/C8 /BT/C4 /BT /BC/B8/CC /DD/D4 /CT/B9/C1 /C1 /D1/D3 /CS/CT/D0 > /BL/BK /BL/BH /BH/BK/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C0 /BV/BW/BY /D4 /D4→ /C0 /BC/CF /BB /CI /B8 /C0 /BC→γγ > /BD/BC/BI. /BG /BL/BH /BG/BC/BU/BT/CA/BT /CC/BX /BC/BD /BV /BT/C4/BX/C8 /C1/D2/DA/CX/D7/CX/CQ/D0/CT /C0 /BC/B8 /BX/CR/D1≤ /BE/BC/BE /BZ/CT/CE > /BK/BL. /BE /BL/BH /BH/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C5 /C4/BF /C1/D2/DA/CX/D7/CX/CQ/D0/CT /C0 /BC /BI/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /CA /C4/BF /CT /B7/CT−→ /C0 /BCγ /CP/D2/CS/BB/D3 /D6 /C0 /BC→ γγ/BI/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /CA /C4/BF /CT /B7/CT−→ /CT /B7/CT−/C0 /BC > /BL/BG. /BL /BL/BH /BI/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /CB /C4/BF /CT /B7/CT−→ /C0 /BC/CI /B8 /C0 /BC→γγ > /BD/BC/BC. /BJ /BL/BH /BI/BF/BU/BT/CA/BT /CC/BX /BC/BC /C4 /BT/C4/BX/C8 /CT /B7/CT−→ /C0 /BC/CI /B8 /C0 /BC→γγ > /BI/BK. /BC /BL/BH /BI/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BX /C7/C8 /BT/C4 /D8/CP/D2β> /BD > /BL/BI. /BE /BL/BH /BI/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7 /C7/C8 /BT/C4 /CT /B7/CT−→ /C0 /BC/CI /B8 /C0 /BC→γγ > /BJ/BK. /BH /BL/BH /BI/BI/BT/BU/BU/C7/CC/CC /BL/BL /BU /BW/BC /D4 /D4→ /C0 /BC/CF /BB /CI /B8 /C0 /BC→γγ/BI/BJ/BT/BU/CA/BX/CD /BL/BL /C8 /BW/C4/C8/C0 /CT /B7/CT−→ /C0 /BCγ /CP/D2/CS/BB/D3 /D6 /C0 /BC→ γγ/BI/BK/BZ/C7/C6/CI/BT/C4/BX/CI/B9/BZ/BA/BA/BA /BL/BK /BU /CA/CE/CD/BX /BT/D2/D3/D1/CP/D0/D3/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV/BI/BL/C3/CA/BT /CF /BV/CI/CH/C3 /BL/BJ /CA/CE/CD/BX /B4 /CV− /BE/B5µ/BJ/BC/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C0 /C7/C8 /BT/C4 /CI→ /C0 /BCγ/BJ/BD/BT/BU/CA/BX/CD /BL/BH /C0 /BW/C4/C8/C0 /CI→ /C0 /BC/CI∗/B8 /C0 /BC/BT /BC/BJ/BE/C8/C1/BV/C0 /BL/BE /CA/CE/CD/BX /CE /CT/D6/DD /D0/CX/CV/CW/D8 /C0/CX/CV/CV/D7/BF/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BJ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /DB/CX/D8/CW /CI→ /D5 /D5 /CP/D2/CS /C0 /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /AC/D2/CP/D0/D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /C0 /BC/DB/CX/CS/D8/CW /CX/D7 /DA/CP /D6/CX/CT/CS /CQ /CT/D8 /DB /CT/CT/D2 /BD /BZ/CT/CE /CP/D2/CS /BF /CC /CT/CE/BA /BT /D0/CX/D1/CX/D8 σ· /BU/B4 /C0 /BC→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5 < /B4/BC. /BC/BJ/DF /BC. /BH/BJ/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CP/D8 /BX/CR/D1 /BP /BE/BC/BI /BZ/CT/CE /CU/D3 /D6 /D1/C0 /BC /BP /BI/BC/DF /BD/BD/BG /BZ/CT/CE/BA /BF/BJ/CB/BV/C0/BT/BX/C4 /BC/BJ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/D7 /CX/D2 /CP/D7/D7/D3 /CR/CX/CP/D8/CX/D3/D2 /DB/CX/D8/CW /CP /CU/CT/D6/D1/CX/D3/D2 /D4/CP/CX/D6 /CP/D2/CS /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3/CF/CF∗/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CX/D7 /D7/CT/CP /D6/CR/CW /CP/D2/CS /C0/BX/C1/CB/CC/BX/CA /BC/BE /C4 /CU/D3 /D6/CP /C0 /BC/DB/CX/D8/CW /CB/C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /BU/B4 /C0 /BC→ /CU /CU /B5/BP/BC /CU /D3 /D6 /CP/D0/D0 /CU/CT/D6/D1/CX/D3/D2/D7 /CU /BA /BF/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BH /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/BD /BT /BC/CX/D2 /CV/CT/D2/CT/D6/CP/D0 /CC /DD/D4 /CT/B9/C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7/B8 /DB/CX/D8/CW/CS/CT/CR/CP /DD/D7 /C0 /BC/BD /B8 /BT /BC→ /D5 /D5 /B8 /CV/CV /B8τ /B7τ−/B8 /CP/D2/CS /C0 /BC/BD→ /BT /BC/BT /BC/BA/BF/BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /CP/D2/CS /C0 /BC/BT /BC/DB/CX/D8/CW /C0 /BC/B8 /BT /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D8 /DB /D3/CY/CT/D8/D7 /D3/CU /CP/D2/DD /AD/CP/DA/D3 /D6 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CV/CV /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CB /C5 /C0 /BC/CI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DB/CX/D8/CW/BU/B4 /C0 /BC→ /CY/CY /B5/BP /BD /BA/BG/BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /DB/CX/D8/CW /C0 /BC/CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/DA/CX/D7/CX/CQ/D0/DD /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CB/C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /BU/B4 /C0 /BC→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5 /BP /BD/BA/BG/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /DB/CX/D8/CW /C0 /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D8 /DB /D3 /CY/CT/D8/D7 /D3/CU /CP/D2/DD /AD/CP/DA/D3 /D6/CX/D2/CR/D0/D9/CS/CX/D2/CV /CV/CV /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CB /C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DB/CX/D8/CW /BU/B4 /C0 /BC→ /CY/CY /B5/BP /BD /BA/BG/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /CR/D3/D2/D7/CX/CS/CT/D6 /D8/CW/CT /CU/D9/D0/D0 /CR/D3/D1/CQ/CX/D2/CT/CS /C4/BX/C8 /CP/D2/CS /C4/BX/C8/BE /CS/CP/D8/CP/D7/CT/D8/D7 /D8/D3 /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT/C0/CX/CV/CV/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CF /D3 /D6 /CI /CQ /D3/D7/D3/D2/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CB/C5 /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /C0/CX/CV/CV/D7/BA /CA/CT/D7/D9/D0/D8/D7 /CX/D2 /BY/CX/CV/BA /BE/BI/BA/BG/BF/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CP γγ /D6/CT/D7/D3/D2/CP/D2/CR/CT /DB/CX/D8/CW /CP /CI /CQ /D3/D7/D3/D2/B8 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CI→/D5 /D5 /B8/lscript /B7/lscript−/B8/D3 /D6ν ν /B8/CP /D8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CP /C0 /BC/DB/CX/D8/CW /CB/C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /BU/B4 /C0 /BC→ /CU /CU /B5/BP/BC /CU/D3 /D6 /CP/D0/D0 /CU/CT/D6/D1/CX/D3/D2/D7 /CU /BA/BG/BG/CD/D4 /CS/CP/D8/CT/D7 /BT/BU/CA/BX/CD /BC/BD /BY /BA/BG/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C7 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CI→ /CQ /CQ/C0 /BC/B8 /CQ /CQ/BT /BC/B8τ /B7τ−/C0 /BC/CP/D2/CSτ /B7τ−/BT /BC/CX/D2 /D8/CW/CT /AC/D2/CP/D0/D7/D8/CP/D8/CT/D7 /BG /CQ /B8 /CQ /CQτ /B7τ−/B8/CP /D2 /CS /BG τ /BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /CH /D9/CZ /CP /DB /CP /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BG/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C7 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /CP/D2/CS /C0 /BC/BT /BC/B8 /DB/CX/D8/CW /C0 /BC/B8 /BT /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CQ /CQ /B8 τ /B7τ−/B8/D3 /D6 /C0 /BC→ /BT /BC/BT /BC/CP/D8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BK /BZ/CT/CE/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BG/BJ/BT /BV/C0/BT/CA/BW/BC/BG /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/CI /DB/CX/D8/CW /C0 /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CQ /CQ /B8 /CR /CR /B8/D3 /D6 /CV/CV /BA /CC/CW/CT/D0 /CX /D1 /CX /D8/CX /D7/CU /D3 /D6/CB /C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DB/CX/D8/CW /BU/B4 /C0 /BC→ /CY/CY /B5/BP/BD /BA/BG/BK/BT /BV/C0/BT/CA/BW/BC/BG /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0 /BC/DB/CX/D8/CW /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CV/CP/D9/CV/CT /CQ /D3/D7/D3/D2 /D4/CP/CX/D6/D7 /CX/D2 /D8/CW/CT /D4 /D6/D3/B9/CR/CT/D7/D7/CT/D7 /CT /B7/CT−→ /C0 /BCγ /B8 /CT /B7/CT−/C0 /BC/B8 /C0 /BC/CI /DB/CX/D8/CW /CS/CT/CR/CP /DD/D7 /C0 /BC→ /CU /CU /B8γγ /B8 /CIγ /B8/CP /D2 /CS /CF∗/CF/CP/D8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/BA/BG/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0 /BC→ /CP/D2/DD/D8/CW/CX/D2/CV /CX/D2 /CT /B7/CT−→ /C0 /BC/CI /B8 /D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7/D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /CI→ /CT /B7/CT−/D3 /D6µ /B7µ−/BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2/B8 /CX/D8 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /CI→ν ν /CP/D2/CS /C0 /BC→/CT /B7/CT−/D3 /D6 /D4/CW/D3/D8/D3/D2/D7/BA /CB/CR/CT/D2/CP /D6/CX/D3/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /DB/CX/CS/D8/CW /D3 /D6 /CR/D3/D2/D8/CX/D2/D9/D9/D1 /C0 /BC/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP /D6/CT/CR/D3/D2/D7/CX/CS/CT/D6/CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BD/BD/DF/BD/BG /CU/D3 /D6 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7/BA/BH/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BC/BD /CI /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /C0 /BC/BD→ /BT /BC/BT /BC/B8 /BT /BC→ /CR /CR /B8 /CV/CV /B8/D3 /D6τ /B7τ−/CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D1/C0 /BC/BD /BP /BG/BH/B9/BK/BI /BZ/CT/CE /CP/D2/CS /D1/BT /BC /BP /BE/B9/BD/BD /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BJ/CU /D3 /D6/D8/CW/CT /D0/CX/D1/CX/D8/D7/BA/BH/BD/BT /BV/C0/BT/CA/BW/BC/BF /BV /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /CI/C0 /BC/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /C0 /BC→ /CF/CF∗/D3 /D6 /CI/CI∗/CP/D8 /BX/CR/D1 /BP/BE/BC/BC/B9/BE/BC/BL /BZ/CT/CE /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT /DB/CX/D8/CW /D8/CW/CT /BT /BV/C0/BT/CA/BW/BC/BE /BV /D6/CT/D7/D9/D0/D8/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CP /C0 /BC/DB/CX/D8/CW/CB/C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /BU/B4 /C0 /BC→ /CU /CU /B5/BP/BC /CU /D3 /D6 /CP/D0/D0 /CU /BA/BY /D3 /D6/BU /B4 /C0 /BC→ /CF/CF∗/B5/B7/BU/B4 /C0 /BC→ /CI/CI∗/B5 /BP /BD/B8 /D1/C0 /BC> /BD/BC/BK/BA/BD /BZ/CT/CE /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /CB/CT/CT /AC/CV/BA /BI /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D9/D2/CS/CT/D6/CS/CX/AB/CT/D6/CT/D2/D8 /BU/CA /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/BH/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CI→ /CQ /CQ/C0 /BC/BD /CP/D2/CS /CQ /CQ/BT /BC/DB/CX/D8/CW /C0 /BC/BD /BB /BT /BC→τ /B7τ−/B8 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT/BG< /D1/C0< /BD/BE /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BK /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CH /D9/CZ /CP /DB /CP /CR/D3/D9/D4/D0/CX/D2/CV/BA/BH/BF/BY /D3 /D6/BU /B4 /C0 /BC→γγ /B5/BP/BD/B8 /D1/C0 /BC> /BD/BD/BJ /BZ/CT/CE /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA/BH/BG/BT /BV/C0/BT/CA/BW /BC/BE /BV /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CPγγ /D6/CT/D7/D3/D2/CP/D2/CR/CT /DB/CX/D8/CW /CP /CI /CQ /D3/D7/D3/D2/B8/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CI→ /D5 /D5 /B8/lscript /B7/lscript−/B8/D3 /D6ν ν /B8/CP /D8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CP /C0 /BC/DB/CX/D8/CW /CB/C5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 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/CU/CT/D6/D1/CX/D3/D2/D7 /CU /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 σ /B4 /CT /B7/CT−→ /C0 /BC/CI /BC/B5× /BU/B4 /C0 /BC→γγ /B5× /BU/B4 /CG /BC→ /CU /CU /B5/CU /D3 /D6/DA /CP /D6/CX/D3/D9/D7 /D1/CP/D7/D7/CT/D7/BA /CD/D4 /CS/CP/D8/CT/D7 /D8/CW/CT/D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CH /BA/BI/BI/BT/BU/BU/C7/CC/CC /BL/BL /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CPγγ /D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D2/CS /CP /CS/CX/CY/CT/D8 /D4/CP/CX/D6/BA/CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CU/D3 /D6/D8 /CW /CT/CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /C0 /BC/D8/D3 /CF /CP/D2/CS /CI /CQ /D3/D7/D3/D2/D7/BA /C4/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU σ /B4 /C0 /BC/B7 /CI /BB /CF /B5· /BU/B4 /C0 /BC→ γγ /B5/BP /BC. /BK/BC/DF /BC. /BF/BG /D4/CQ /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D1/C0 /BC /BP /BI/BH/DF /BD/BH/BC /BZ/CT/CE/BA/BI/BJ/BT/BU/CA/BX/CD /BL/BL /C8 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /BCγ /DB/CX/D8/CW /C0 /BC→ /CQ /CQ /D3 /D6γγ /B8/CP /D2 /CS /CT /B7/CT−→ /C0 /BC/D5 /D5/DB/CX/D8/CW /C0 /BC→γγ /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 σ× /BU/BA /BX/DC/D4/D0/CX/CR/CX/D8 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW/CX/D2 /CP/D2 /CT/AB/CT/CR/D8/CX/DA/CT/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA/BI/BK/BZ/C7/C6/CI/BT/C4/BX/CI/B9/BZ/BT/CA/BV/C1/BT /BL/BK /BU /D9/D7/CT /BWꜸ /D0/CX/D1/CX/D8 /CU/D3 /D6γγ /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D1/CX/D7/D7/CX/D2/CV /BX/CC /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B4/BT/BU/BU/C7/CC/CC /BL/BK/B5 /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /CI/C0 /D3 /D6 /CF/C0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /D9/D2/CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0/C0→γγ /CS/CT/CR/CP /DD /DB/CW/CX/CR/CW /CX/D7 /CX/D2/CS/D9/CR/CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D3/D4 /CT/D6/CP/D8/D3 /D6/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BD /CP/D2/CS /BE/CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BI/BL/C3/CA/BT /CF /BV/CI/CH/C3 /BL/BJ /CP/D2/CP/D0/DD/D7/CT /D8/CW/CT /D1/D9/D3/D2 /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CX/D2 /CP /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /C0/CX/CV/CV/D7/D1/D3 /CS/CT/D0 /B4/DB/CX/D8/CW /D8 /DD/D4 /CT /C1 /C1 /CH /D9/CZ /CP /DB /CP /CR/D3/D9/D4/D0/CX/D2/CV/D7/B5 /CP/D7/D7/D9/D1/CX/D2/CV /D2/D3 /C0 /BC/BD /CI/CI /CR/D3/D9/D4/D0/CX/D2/CV /CP/D2/CS /D3/CQ/D8/CP/CX/D2 /D1/C0 /BC/BD/greaterorsimilar/BH/BZ /CT /CE /D3 /D6 /D1/BT /BC/greaterorsimilar /BH /BZ/CT/CE /CU/D3 /D6 /D8/CP/D2β> /BH/BC/BA /C7/D8/CW/CT/D6 /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D1/D9/CR/CW/CW/CT/CP/DA/CX/CT/D6/BA/BJ/BC/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C0 /CV/CX/DA/CT /BU/B4 /CI→ /C0 /BCγ /B5× /BU/B4 /C0 /BC→ /D5 /D5 /B5< /BD/DF/BG× /BD/BC− /BH/B4/BL/BH/B1/BV/C4/B5 /CP/D2/CS/BU/B4 /CI→ /C0 /BCγ /B5× /BU/B4 /C0 /BC→ /CQ /CQ /B5< /BC. /BJ/DF /BE× /BD/BC− /BH/B4/BL/BH/B1/BV/C4/B5 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BE/BC < /D1/C0 /BC< /BK/BC/BZ/CT/CE/BA/BJ/BD/CB/CT/CT /BY/CX/CV/BA /BG /D3/CU /BT/BU/CA/BX/CD /BL/BH /C0 /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT /D1/C0 /BC− /D1/BT /BC /D4/D0/CP/D2/CT /CU/D3 /D6 /CV/CT/D2/CT/D6/CP/D0/D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7/BA /BY /D3 /D6/D8 /CP /D2β> /BD/B8 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D1/C0 /BC /B7 /D1/BT /BC/lessorsimilar /BK/BJ /BZ/CT/CE/B8 /D1/C0 /BC< /BG/BJ /BZ/CT/CE /CX/D7/CT/DC/CR/D0/D9/CS/CT/CS /CP/D8 /BL/BH/B1 /BV/C4/BA/BJ/BE/C8/C1/BV/C0 /BL/BE /CP/D2/CP/D0/DD/D7/CT /C0 /BC/DB/CX/D8/CW /D1/C0 /BC< /BE /D1µ /CX/D2 /CV/CT/D2/CT/D6/CP/D0 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7/BA /BX/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7/CX/D2 /D8/CW/CT /D7/D4/CP/CR/CT /D3/CU /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT/D7 /CU/D6/D3/D1 /C4/BX/C8 /B8 /CQ /CT/CP/D1 /CS/D9/D1/D4/B8 /CP/D2/CS π±/B8η /D6/CP /D6/CT /CS/CT/CR/CP /DD/D7 /CP /D6/CT/D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/D7/BA /BF/B8/BG/BA /CC/CW/CT /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /CX/D7 /D2/D3/D8 /D8/D3/D8/CP/D0/D0/DD /CT/DC/CR/D0/D9/CS/CT/CS/BA/C0±/B4/BV/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C0±/B4/BV/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/C0±/B4/BV/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C0±/B4/BV/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CQ /CT/D0/D3 /DB /CP/D7/D7/D9/D1/CT /BU/B4 /C0 /B7→τ /B7ν /B5/B7/BU/B4 /C0 /B7→ /CR /D7 /B5/BP/BD/B8/CP /D2 /CS/CW /D3 /D0 /CS/CU /D3 /D6 /CP/D0/D0 /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /C0 /B7→τ /B7ντ /B5/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CT /C0 /B7/DB /CT/CP/CZ /CX/D7/D3/D7/D4/CX/D2 /D3/CU /CC/BF /BP/B7/BD/BB/BE/BA/C1/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/B8 /D8/CP/D2 β /CX/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /D8 /DB /D3 /DA/CP/CR/D9/D9/D1 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /CX/D2 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8/D1/D3 /CS/CT/D0/D7 /B4/BE/C0/BW/C5/B5/BA/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /CP/D4/D4/D0/CX/CR/CP/CQ/D0/CT /D8/D3 /D4 /D3/CX/D2/D8/B9/D0/CX/CZ /CT /D8/CT/CR/CW/D2/CX/D4/CX/D3/D2/D7/BA /BY /D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CT/CR/CW/D2/CX/D4/CP /D6/B9/D8/CX/CR/D0/CT/D7/B8 /D7/CT/CT /D8/CW/CT /CA/CT/DA/CX/CT/DB /D3/CU /BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CV /CX/D2 /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CQ /CT/CU/D3 /D6/CT /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D8/D3/D4 /D5/D9/CP /D6/CZ/B8 /CP/D2/CS/CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D8/D3/D4 /D1/CP/D7/D7 /DA/CP/D0/D9/CT/D7 /CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CR/D9/D6/D6/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /D7/CT/CT /D8/CW/CT/BD/BL/BL/BI /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BH/BG /BW/BH/BG/BW/BH/BG /BW/BH/BG/BD /B4/BD/BL/BL/BI/B5/B5 /BX/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /CP/D2/CS /CP/CQ /D3/DA/CT /D8/CW/CT /CI /D4 /D3/D0/CT /CW/CP/DA/CT /CR/D3/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/D9/D0/CT/CS /D3/D9/D8 /D8/CW/CT/CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /CP /CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D1/C0 /B7/lessorsimilar /BG/BH /BZ/CT/CE/B8 /CP/D2/CS /CP /D6/CT /D2/D3 /DB /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS/CQ /DD /D8/CW/CT /D1/D3/D7/D8 /D6/CT/CR/CT/D2/D8 /D7/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CW/CX/CV/CW/CT/D6 /CT/D2/CT/D6/CV/DD /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /C4/BX/C8 /BA /CA/CT/D7/D9/D0/D8/D7 /CQ /DD/D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CX/D7 /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/B8 /CP/D2/CS /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT/D4 /D6/CT/DA/CX/D3/D9/D7 /BX/CS/CX/D8/CX/D3/D2 /B4/CC/CW/CT /BX/D9/D6/D3/D4 /CT/CP/D2 /C8/CW/DD/D7/CX/CR/CP/D0 /C2/D3/D9/D6/D2/CP/D0 /BV/BD/BH /BV/BD/BH/BV/BD/BH /BV/BD/BH/BD /B4/BE/BC/BC/BC/B5/B5 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/C1/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/B8 /CP/D2/CS /D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /C4/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B4/BT/C4/BX/C8/C0/B8 /BW/BX/C4/C8/C0/C1/B8 /C4/BF/B8 /CP/D2/CS /C7/C8 /BT/C4/B5 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CS/CT/D6/CX/DA/CT /CU/D6/D3/D1 /D8/CW/CT /D7/D8/D9/CS/DD /D3/CU /D8/CW/CT/CT /B7/CT−→ /C0 /B7/C0−/D4 /D6/D3 /CR/CT/D7/D7/BA /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CQ→ /D7γ /CS/CT/CR/CP /DD/D7 /CP /D6/CT /D9/D7/D9/CP/D0/D0/DD /D7/D8/D6/D3/D2/CV/CT/D6 /CX/D2/CV/CT/D2/CT/D6/CX/CR /BE/C0/BW/C5 /D1/D3 /CS/CT/D0/D7 /D8/CW/CP/D2 /CX/D2 /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D1/D3 /CS/CT/D0/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ/BG. /BG /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C1 /BW/C4/C8/C0 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BJ/BI. /BH /BL/BH /BT /BV/C0/BT/CA/BW /BC/BF /BX /C4/BF /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE > /BJ/BL. /BF > /BJ/BL. /BF > /BJ/BL. /BF > /BJ/BL. /BF/BL/BH /C0/BX/C1/CB/CC/BX/CA /BC/BE /C8 /BT/C4/BX/C8 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BX /BV/BW/BY /D8→ /CQ/C0 /B7 > /BL/BE. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C7/C8 /BT/C4 /BU/B4τν /B5/BP /BD > /BJ/BI. /BJ /BL/BH /BJ/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C1 /BW/C4/C8/C0 /CC /DD/D4 /CT /C1/BJ/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C7/C8 /BT/C4τ→µ νν /B8 /CT νν/BJ/BI/BT/BU/BT/CI/C7 /CE /BC/BE /BU /BW/BC /D8→ /CQ/C0 /B7/B8 /C0→τν/BJ/BJ/BU/C7/CA/CI/CD/C5/BT /CC/C1 /BC/BE /CA/CE/CD/BX/BJ/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C9 /C7/C8 /BT/C4 /BU→τντ /CG/BJ/BL/BU/BT/CA/BT /CC/BX /BC/BD /BX /BT/C4/BX/C8 /BU→τντ > /BF/BD/BH /BL/BL /BK/BC/BZ/BT/C5/BU/C1/C6/C7 /BC/BD /CA/CE/CD/BX /CQ→ /D7γ/BK/BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C1 /BV/BW/BY /D8→ /CQ/C0 /B7/B8 /C0→τν > /BH/BL. /BH /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BX /C7/C8 /BT/C4 /BX/CR/D1≤ /BD/BK/BF /BZ/CT/CE/BK/BE/BT/BU/BU/C7/CC/CC /BL/BL /BX /BW/BC /D8→ /CQ/C0 /B7 /BK/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4τ→ /CTνν /B8µνν/BK/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BY /C4/BF /BU→τντ/BK/BH/BT/C5/C5/BT/CA /BL/BJ /BU /BV/C4/BX/C7 τ→µνν/BK/BI/BV/C7 /BT/CA/BT/CB/BT /BL/BJ /CA/CE/CD/BX /BU→τντ /CG/BK/BJ/BZ/CD/BV/C0/BT/C1/CC /BL/BJ /CA/CE/CD/BX /D8→ /CQ/C0 /B7/B8 /C0→τν/BK/BK/C5/BT/C6/BZ/BT/C6/C7 /BL/BJ /CA/CE/CD/BX /BU/D9 /B4 /CR /B5→τντ/BK/BL/CB/CC /BT/C0/C4 /BL/BJ /CA/CE/CD/BX τ→µνν > /BE/BG/BG /BL/BH /BL/BC/BT/C4/BT/C5 /BL/BH /BV/C4/BX/BE /CQ→ /D7γ/BL/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BT/C4/BX/C8 /CQ→τντ /CG/BJ/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /C0 /BC/CF /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP /BD/BA/BL/BI/CC /CT/CE/BA /BT /AC/D8 /CX/D7 /D1/CP/CS/CT /CU/D3 /D6 /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /CX/D2 /CS/CX/D0/CT/D4/D8/D3/D2/B8 /D0/CT/D4/D8/D3/D2 /B7 /CY/CT/D8/D7/B8 /CP/D2/CS /D0/CT/D4/D8/D3/D2 /B7 τ/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /D8→ /CF /B7/CQ /CP/D2/CS /D8→ /C0 /B7/CQ /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /C0 /B7→τ /B7ν /B8 /CR /D7 /B8/D8∗ /CQ /B8/D3 /D6 /CF /B7/C0 /BC/BA /CF/CX/D8/CW/CX/D2 /D8/CW/CT /C5/CB/CB/C5 /D8/CW/CT /D7/CT/CP /D6/CR/CW /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D8/CP/D2 β< /BD/D3 /D6 > /BF/BC /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D1/C0 /B7 /BP /BK/BC/DF /BD/BI/BC /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BE/CU /D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /CP/CR/CT/D6/D8/CP/CX/D2 /C5/CB/CB/C5 /D7/CR/CT/D2/CP /D6/CX/D3/BA /BJ/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /C0 /B7/C0−/DB/CX/D8/CW /C0±/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 τν /B8 /CR/D7 /B8/D3 /D6 /CF∗/BT /BC/CX/D2 /CC /DD/D4 /CT/B9/C1 /D8 /DB /D3/B9/C0/CX/CV/CV/D7/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7/BA/BJ/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CV/CX/DA/CT /CP /D0/CX/D1/CX/D8 /D1/C0 /B7> /BD. /BE/BK/D8/CP/D2β /BZ/CT/CE /B4/BL/BH/B1/BV/C4/B5 /CX/D2 /CC /DD/D4 /CT /C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8/D1/D3 /CS/CT/D0/D7/BA/BJ/BI/BT/BU/BT/CI/C7 /CE/BC /BE /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /CX/D2 /D8/D3/D4 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /C0 /B7→τ /B7ν /CP/D8/BX/CR/D1 /BP/BD/BA/BK /CC /CT/CE/BA /BY /D3 /D6 /D1/C0 /B7 /BP/BJ/BH /BZ/CT/CE/B8 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D8/CP/D2 β> /BF/BE. /BC /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CP/D8 /BL/BH/B1/BV/C4/BA /CC/CW/CT/CT/DC/CR/D0/D9/CS/CT/CS /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /CT/DC/D8/CT/D2/CS/D7 /D8/D3 /D3/DA/CT/D6 /BD/BG/BC /BZ/CT/CE /CU/D3 /D6 /D8/CP/D2β /DA/CP/D0/D9/CT/D7 /CP/CQ /D3/DA/CT /BD/BC/BC/BA/BJ/BJ/BU/C7/CA/CI/CD/C5/BT /CC/C1 /BC/BE /D4 /D3/CX/D2/D8 /D3/D9/D8 /D8/CW/CP/D8 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D7/D9/CR/CW /CP/D7 /CQ /CQ/CF /B8 /BT /BC/CF /B8 /CP/D2/CS /D7/D9/D4 /CT/D6/D7/DD/D1/B9/D1/CT/D8/D6/CX/CR /D3/D2/CT/D7 /CR/CP/D2 /CW/CP/DA/CT /D7/D9/CQ/D7/D8/CP/D2/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /CT/DC/D4/D0/D3 /D6/CT/CS /CP/D8 /C4/BX/C8 /C1 /C1/CP/D2/CS /CC /CT/DA/CP/D8/D6/D3/D2/BA/BJ/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C9 /CV/CX/DA/CT /CP /D0/CX/D1/CX/D8 /D8/CP/D2 β /BB /D1/C0 /B7< /BC. /BH/BF /BZ/CT/CE− /BD/B4/BL/BH/B1/BV/C4/B5 /CX/D2 /CC /DD/D4 /CT /C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8/D1/D3 /CS/CT/D0/D7/BA/BJ/BL/BU/BT/CA/BT /CC/BX /BC/BD /BX /CV/CX/DA/CT /CP /D0/CX/D1/CX/D8 /D8/CP/D2 β /BB /D1/C0 /B7< /BC. /BG/BC /BZ/CT/CE− /BD/B4/BL/BC/B1 /BV/C4/B5 /CX/D2 /CC /DD/D4 /CT /C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8/D1/D3 /CS/CT/D0/D7/BA /BT/D2 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BU→τντ /CG /CV/CX/DA/CT/D7 /D8/CP/D2 β /BB /D1/C0 /B7< /BC. /BG/BL /BZ/CT/CE− /BD/B4/BL/BC/B1 /BV/C4/B5/BA/BK/BC/BZ/BT/C5/BU/C1/C6/C7 /BC/BD /D9/D7/CT /D8/CW/CT /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CT /D7/D9/D1/D1/CT/D6 /D3/CU /BE/BC/BC/BD /BU/B4 /CQ→ /D7γ /B5/BP /B4/BF . /BE/BF±/BC. /BG/BE/B5× /BD/BC− /BG/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/CC /DD/D4 /CT/B9/C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7/BA/BK/BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /CX/D2 /D8/D3/D4 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /C0 /B7→τ /B7ν /CX/D2/D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD/BA/BK /CC /CT/CE/BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /CT/DC/D8/CT/D2/CS/D7 /D8/D3 /D3/DA/CT/D6 /BD/BE/BC /BZ/CT/CE /CU/D3 /D6/D8/CP/D2β /DA/CP/D0/D9/CT/D7 /CP/CQ /D3/DA/CT /BD/BC/BC /CP/D2/CS /BU/B4 τν /B5/BP/BD/BA /C1/CU /BU/B4 /D8→ /CQ/C0 /B7/B5/greaterorsimilar /BC. /BI/B8 /D1/C0 /B7 /D9/D4 /D8/D3 /BD/BI/BC /BZ/CT/CE /CX/D7/CT/DC/CR/D0/D9/CS/CT/CS/BA /CD/D4 /CS/CP/D8/CT/D7 /BT/BU/BX /BL/BJ /C4 /BA/BK/BE/BT/BU/BU/C7/CC/CC /BL/BL /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /CX/D2 /D8/D3/D4 /CS/CT/CR/CP /DD/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/B8 /CQ /DD /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D8 /D8 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /B4/CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CS/CP/D8/CP /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT/CS/D3/D1/CX/D2/CP/D2/D8 /CS/CT/CR/CP /DD /D8→ /CQ/CF /B7/B5 /DB/CX/D8/CW /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /CC/CW/CT /D7/CT/CP /D6/CR/CW /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3/D6/CT/CV/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CS/D3/D1/CP/CX/D2/D7 /D8/CP/D2 β/lessorsimilar /BD/B8 /BH/BC < /D1/C0 /B7 /B4/BZ/CT/CE/B5/lessorsimilar /BD/BE/BC /CP/D2/CS /D8/CP/D2 β/greaterorsimilar /BG/BC/B8 /BH/BC < /D1/C0 /B7/B4/BZ/CT/CE/B5/lessorsimilar /BD/BI/BC/BA /CB/CT/CT /BY/CX/CV/BA /BF /CU/D3 /D6 /D8/CW/CT /CS/CT/D8/CP/CX/D0/D7 /D3/CU /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/BA/BK/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /C5/CX/CR/CW/CT/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 ρ /B8ξ /B8η /B8 /CP/D2/CS ξδ /CX/D2 /D0/CT/D4/D8/D3/D2/CX/CR τ /CS/CT/CR/CP /DD/D7/CU/D6/D3/D1 /CI→ττ /BA /BT/D7/D7/D9/D1/CX/D2/CV /CT /B9µ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /B8 /D8/CW/CT /D0/CX/D1/CX/D8 /D1/C0 /B7> /BC. /BL/BJ /D8/CP/D2 β /BZ/CT/CE /B4/BL/BH/B1/BV/C4/B5/CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/D7 /CX/D2 /DB/CW/CX/CR/CW /D3/D2/D0/DD /D3/D2/CT /CS/D3/D9/CQ/D0/CT/D8 /CR/D3/D9/D4/D0/CT/D7 /D8/D3 /D0/CT/D4/D8/D3/D2/D7/BA/BK/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BY /CV/CX/DA/CT /CP /D0/CX/D1/CX/D8 /D1/C0 /B7> /BE. /BI /D8/CP/D2β /BZ/CT/CE /B4/BL/BC/B1 /BV/C4/B5 /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT/CT/DC/CR/D0/D9/D7/CX/DA/CT /BU→τντ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BK/BH/BT/C5/C5/BT/CA /BL/BJ /BU /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /C5/CX/CR/CW/CT/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6 ρ /CU/D6/D3/D1τ→ /CTνν /CS/CT/CR/CP /DD/D7 /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /CT /BBµ/D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /D8/D3 /CT/DC/D8/D6/CP/CR/D8 /D8/CW/CT /C5/CX/CR/CW/CT/D0 η /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CU/D6/D3/D1 τ→µνν /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /D8/D3 /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D1/C0 /B7 /CX /D2/CP/D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0 /D1/C0 /B7> /BC. /BL/BJ /D8/CP/D2 β /BZ/CT/CE/B4/BL/BC/B1 /BV/C4/B5/BA/BK/BI/BV/C7 /BT/CA/BT/CB/BT /BL/BJ /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /B4 /D1/C0± /B8/D8/CP/D2β /B5 /D4/D0/CP/D2/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT/CX/D2/CR/D0/D9/D7/CX/DA/CT /BU→τντ /CG/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2 /BZ/CA/C7/CB/CB/C5/BT/C6 /BL/BH /BU /CP/D2/CS /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH/BA /CC/CW/CT/DD/D7/CW/D3 /DB /D8/CW/CP/D8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /CX/D7 /D5/D9/CX/D8/CT /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D3/D2/CT/B9/D0/D3 /D3/D4 /CT/AB/CT/CR/D8/D7/BA/BK/BJ/BZ/CD/BV/C0/BT/C1/CC /BL/BJ /D7/D8/D9/CS/CX/CT/D7 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D1/C0 /B7 /D7/CT/D8 /CQ /DD/CC /CT/DA/CP/D8/D6/D3/D2 /CS/CP/D8/CP /D3/D2 /lscriptτ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2/D8 /D8→ /B4 /CF/CQ /B5/B4 /C0/CQ /B5/B8 /CF→/lscriptν /B8 /C0→τντ /BA /CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/BA/BK/BK/C5/BT/C6/BZ/BT/C6/C7 /BL/BJ /D6/CT/CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D2 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BY /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D8/CW/CT /D4 /D3/D8/CT/D2/B9/D8/CX/CP/D0/D0/DD /D0/CP /D6/CV/CT /BU/CR→τντ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/D3 /BU/D9→τντ /CS/CT/CR/CP /DD/D7/BA /CB/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS/BA/BK/BL/CB/CC /BT/C0/C4 /BL/BJ /AC/D8 τ /D0/CX/CU/CT/D8/CX/D1/CT/B8 /D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /D8/CW/CT /C5/CX/CR/CW/CT/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP/D2/CS /CS/CT/D6/CX/DA/CT/D0/CX/D1/CX/D8 /D1/C0 /B7> /BD. /BH /D8/CP/D2β /BZ/CT/CE /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6/CP /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/BA /CB/CT/CT /CP/D0/D7/D3 /CB/CC /BT/C0/C4 /BL/BG/BA/BL/BC/BT/C4/BT/C5 /BL/BH /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ→ /D7γ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D8 /A7 /B4/BG /CB /B5 /CP/D2/CS /CV/CX/DA/CT /BU/B4 /CQ→/D7γ /B5< /BG. /BE× /BD/BC− /BG/B4/BL/BH/B1 /BV/C4/B5/B8 /DB/CW/CX/CR/CW /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /D8/D3 /D8/CW/CT /D0/CX/D1/CX/D8 /D1/C0 /B7> /CJ/BE/BG/BG /B7 /BI/BF/BB/B4/D8/CP/D2 β /B5 /BD. /BF/CL/BZ/CT/CE /CX/D2 /D8/CW/CT /CC /DD/D4 /CT /C1 /C1 /D8 /DB /D3/B9/CS/D3/D9/CQ/D0/CT/D8 /D1/D3 /CS/CT/D0/BA /C4/CX/CV/CW/D8 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CR/CP/D2 /CX/D2/DA/CP/D0/CX/CS/CP/D8/CT /D8/CW/CX/D7/CQ /D3/D9/D2/CS/BA/BL/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /CV/CX/DA/CT /CP /D0/CX/D1/CX/D8 /D1/C0 /B7> /BD. /BL /D8/CP/D2β /BZ/CT/CE /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6/CC /DD/D4 /CT/B9/C1 /C1 /D1/D3 /CS/CT/D0/D7 /CU/D6/D3/D1/CQ→τντ /CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B8 /CP/D7 /D4 /D6/D3/D4 /D3/D7/CT/CS /CX/D2 /BZ/CA/C7/CB/CB/C5/BT/C6 /BL/BG/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/B4/CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/B4/CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/B4/CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/B4/CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/B5 /CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/D3/DA/CT/D6/D7 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CP /CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW /CR/D3/D9/B9/D4/D0/CX/D2/CV/D7 /D8/D3 /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6/D7/BA /C1/D8/D7 /DB /CT/CP/CZ /CX/D7/D3/D7/D4/CX/D2 /CC/BF /CX/D7 /D8/CW/D9/D7 /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /D8/D3 /D8 /DB /D3 /D4 /D3/D7/D7/CX/CQ/CX/D0/B9/CX/D8/CX/CT/D7 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D0/CT/D4/D8/D3/D2 /CR/CW/CX/D6/CP/D0/CX/D8/CX/CT/D7/BM /CC/BF /B4 /C0±±/B5/BP± /BD/B8 /DB/CX/D8/CW /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/CV/lscript/lscript /D8/D3/lscript−/C4/lscript/prime−/C4 /CP/D2/CS/lscript /B7/CA/lscript/prime /B7/CA /B4/CK/D0/CT/CU/D8/B9/CW/CP/D2/CS/CT/CSꜼ/B5 /CP/D2/CS /CC/BF /B4 /C0±±/B5 /BP /BC/B8 /DB/CX/D8/CW /D8/CW/CT/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3/lscript−/CA/lscript/prime−/CA /CP/D2/CS/lscript /B7/C4/lscript/prime /B7/C4 /B4/CK/D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CSꜼ/B5/BA /CC/CW/CT/D7/CT /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/D7/CP/D4/D4 /CT/CP /D6 /CX/D2 /D7/D3/D1/CT /D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /D7/DD/D1/D1/CT/D8/D6/CX/CR /D1/D3 /CS/CT/D0/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CV/CP/D9/CV/CT /CV/D6/D3/D9/D4/CB/CD/B4/BE/B5L× /CB/CD/B4/BE/B5R× /CD/B4/BD/B5/BA /CC/CW/CT/D7/CT /D8 /DB /D3 /CR/CP/D7/CT/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /CX/D2 /D8/CW/CT /CU/D3/D0/B9/D0/D3 /DB/CX/D2/CV/BA /CD/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/B8 /D3/D2/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D7 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3/CQ /CT /CS/D3/D1/CX/D2/CP/D2/D8 /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /BA/C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/DB/CX/D8/CW /CC/BF /BP± /BD /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/DB/CX/D8/CW /CC/BF /BP± /BD/C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/DB/CX/D8/CW /CC/BF /BP± /BD /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C0±±/DB/CX/D8/CW /CC/BF /BP± /BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BD/BK. /BG /BL/BH /BL/BE/BT/BU/BT/CI/C7 /CE /BC/BG /BX /BW/BC µµ > /BD/BF/BI> /BD/BF/BI> /BD/BF/BI> /BD/BF/BI/BL/BH /BL/BF/BT /BV/C7/CB/CC /BT /BC/BG /BZ /BV/BW/BY µµ > /BL/BK. /BD /BL/BH /BL/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW/C4/C8/C0 ττ > /BL/BL. /BC /BL/BH /BL/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BV /C7/C8 /BT/C4ττ /BG/BG/BE /BG/BG/BE/BG/BG/BE /BG/BG/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /DG /C0 /BC/CP/D2/CS /C0± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BI/BT/C3/CC /BT/CB /BC/BI /BT /C0/BD /D7/CX/D2/CV/D0/CT /C0±± > /BD/BF/BF /BL/BH /BL/BJ/BT /BV/C7/CB/CC /BT /BC/BH /C4 /BV/BW/BY /D7/D8/CP/CQ/D0/CT/BL/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C9 /C7/C8 /BT/C4 /BX/CR/D1≤ /BE/BC/BL /BZ/CT/CE/B8 /D7/CX/D2/CV/D0/CT /C0±±/BL/BL/BZ/C7/CA/BW/BX/BX/CE /BL/BJ /CB/C8/BX/BV /D1/D9/D3/D2/CX/D9/D1 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2/BD/BC/BC/BT/CB/BT/C3/BT /BL/BH /CC/C0/BX/C7 > /BG/BH. /BI /BL/BH /BD/BC/BD/BT /BV/CC/C7/C6 /BL/BE /C5 /C7/C8 /BT/C4 > /BF/BC. /BG /BL/BH /BD/BC/BE/BT /BV/CC/C7/C6 /BL/BE /C5 /C7/C8 /BT/C4/D2/D3/D2/CT /BI . /BH/DF /BF/BI. /BI /BL/BH /BD/BC/BF/CB/CF /BT/CA/CC/CI /BL/BC /C5/CA/C3/BE/BL/BE/BT/BU/BT/CI/C7 /CE/BC /BG /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0 /B7/B7/C0−−/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C0±±→µ±µ±/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7/DA/CP/D0/CX/CS /CU/D3 /D6 /CVµµ/greaterorsimilar /BD/BC− /BJ/BA/BL/BF/BT /BV/C7/CB/CC /BT /BC/BG /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0 /B7/B7/C0−−/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D1/D9/D3/D2 /CP/D2/CS/CT/D0/CT/CR/D8/D6/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CC/CW/CT /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6µµ /BA /BY /D3 /D6 /CT/CT /CP/D2/CS /CTµ /D1/D3 /CS/CT/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /BD/BF/BF/CP/D2/CS /BD/BD/BH /BZ/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CU/D3 /D6 /CV/lscript/lscript/prime/greaterorsimilar /BD/BC− /BH/BA/BL/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C0 /B7/B7/C0−−/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/CX/D8/CW/CT/D6 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /C0 /B7/B7→ τ /B7τ /B7/B8/D3 /D6 /CS/CT/CR/CP /DD/CX/D2/CV /D3/D9/D8/D7/CX/CS/CT /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA/BL/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BV /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6/D4 /CP /CX /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C0 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/BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/BT/C3/BT /BL/BH /C8/C4 /BU/BF/BG/BH /BF/BI /CC/BA /BT/D7/CP/CZ /CP/B8 /C3/BA/C1/BA /C0/CX/CZ /CP/D7/CP /B4/CC/C7/C0/C7/C3/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C8/C4 /BU/BF/BG/BF /BG/BG/BG /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/CA/C7/CB/CB/C5/BT/C6 /BL/BH/BU /C8/C4 /BU/BF/BH/BJ /BI/BF/BC /CH/BA /BZ/D6/D3/D7/D7/D1/CP/D2/B8 /C0/BA /C0/CP/CQ /CT/D6/B8 /CH/BA /C6/CX/D6/BZ/CA/C7/CB/CB/C5/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BE /BF/BJ/BF /CH/BA /BZ/D6/D3/D7/D7/D1/CP/D2/B8 /CI/BA /C4/CX/CV/CT/D8/CX/CB/CC /BT/C0/C4 /BL/BG /C8/C4 /BU/BF/BE/BG /BD/BE/BD /BT/BA /CB/D8/CP/CW/D0 /B4/BU/C7/C6/C6/B5/BT /BV/CC/C7/C6 /BL/BE/C5 /C8/C4 /BU/BE/BL/BH /BF/BG/BJ /C8 /BA/BW/BA /BT/CR/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/C8/C1/BV/C0 /BL/BE /C6/C8 /BU/BF/BK/BK /BF/BD /BT/BA /C8/CX/CR/CW/B8 /C2/BA /C8/D6/CP/CS/CT/D7/B8 /C8 /BA/CH /CT/D4 /CT/D7 /B4/BV/BX/CA/C6/B8 /BV/C8/C8/C5/B5/CB/CF /BT/CA/CC/CI /BL/BC /C8/CA/C4 /BI/BG /BE/BK/BJ/BJ /C5/BA/C4/BA /CB/DB /CP /D6/D8/DE /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /CC/CW/CP/D2/C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /DA/CP /D6/CX/D3/D9/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /CW/CT/CP/DA/DD /DA/CT/CR/D8/D3 /D6/CQ /D3/D7/D3/D2/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2 /CF /B3/D7 /CP/D2/CS /CI /B3/D7/B5/B8 /CW/CT/CP/DA/DD /D7/CR/CP/D0/CP /D6 /CQ /D3/D7/D3/D2/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2/C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/D7/B5/B8 /DA/CT/CR/D8/D3 /D6/D3 /D6 /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/B8 /CP/D2/CS/CP/DC/CX/CV/D0/D9/D3/D2/D7/BA W/prime-BOSON SEARCHES Written November 2007 by M.-C. Chen (UC Irvine) and B.A. Dobrescu (Fermilab). TheW/primeboson is a hypothetical massive particle of electric charge ±1 and spin 1, which is predicted in various extensions of the standard model. W/primecouplings to quarks and leptons. The Lagrangian terms describing couplings of a W/primeboson to fermions are given by W/prime µ/bracketleftBig ui/parenleftBig C /CA qijPR+C /C4 qijPL/parenrightBig γµdj+ νi/parenleftBig C /CA lijPR+C /C4 lijPL/parenrightBig γµej/bracketrightBig +h.c. (1) Here u, d, ν andeare the standard model fermions in the mass eigenstate basis, i, j=1,2,3 label the fermion generation, andPR,L=( 1±γ5)/2. The coeﬃcients C /C4 qij,C /CA qij,C /C4 lij,C /CA lij are complex dimensionless parameters. If C /CA lij/negationslash= 0, then the ith generation includes a right-handed neutrino. It is often assumed that there are correlations between the left- and right-handedcouplings [1]. Although this is true in some of the originalmodels that include a W /prime[2], there exist theories where all the left- and right-handed couplings are free parameters. Unitarity considerations imply that the W/primeis a gauge boson associated with a spontaneously broken gauge symmetry. Thisis true even when it is a composite particle ( e.g., the charged techni- ρin technicolor theories [3]) or a Kaluza-Klein mode in theories where the Wboson propagates in extra dimensions [4]. The simplest extension of the electroweak gauge group thatincludes a W /primeisSU(2)1×SU(2)2×U(1), but larger groups are also encountered in some theories. A generic property of allthese gauge theories is that besides a W /primethey contain at least aZ/primeboson, whose mass is typically comparable or smaller than MW/prime. Despite the severe limits on Z/primebosons [5], theories where the properties of the new gauge bosons would allow the W/primeto be discovered before the Z/primeare quite common (for example, a leptophobic W/primedecaying to t¯bmay be observed easier than a Z/primein the t¯tﬁnal state which has higher backgrounds). The renormalizable photon- W/primecoupling is completely ﬁxed by electromagnetic gauge invariance. By contrast, the renor- malizable W/primeWZandW/primeW/primeZcouplings are model dependent, and the same is true for the W/primecouplings to Z/primeor Higgs bosons.Depending on the symmetry breaking sector, a tree-level mass mixing may be induced betw een the electrically-charged gauge bosons. Upon diagonalization of their mass matrix, theW−Zmass ratio and the couplings of the observed W are shifted from the standard model values. Given that these are well measured, the mixing angle between the two gauge bosons must be smaller than about 10 −2. Similarly, a Z−Z/prime mixing is induced in generic theories, leading to even tighter constraints. There are, however, theories in which these mixingsare negligible even when the W /primeandZ/primemasses are below the electroweak scale (for example, this is a consequence of a newparity, as in [7]). A popular model [2] is based on the “left-right symmetric” gauge group, SU(2) L×SU(2)R×U(1)B−L, with the standard model fermions that couple to Wtransforming as doublets under SU(2)Land the other ones transforming as doublets under SU(2)R.I n t h i s m o d e l t h e W/primecouples primarily to the right-handed fermions, and its coupling to left-handedfermions arises solely due to W-W /primemixing. As a result, C /C4 qis proportional to the CKM matrix, and its elements are much smaller than the diagonal elements of C /CA q. There are many other models based on the SU(2)1× SU(2)2×U(1) gauge symmetry. In the “alternate left-right” model [8], all the couplings shown in Eq. (1) vanish, butthere are some new fermions such that the W /primecouples to pairs involving a standard model fermion and a new fermion.In the “ununiﬁed standard model” [9], the left-handed quarks are doublets under one SU(2) and the left-handed leptons are doublets under a diﬀerent SU(2), leading to a mostly leptophobic W /prime:C /C4 lij/lessmuchC /C4 qijandC /CA qij=C /CA lij=0 .F e r m i o n s of diﬀerent generations may al so transform as doublets under diﬀerent SU(2) gauge groups [10]. In particular, the couplings to third generation quarks may be enhanced [11]. TheW/primecouplings to standard model fermions may be highly suppressed if the quarks and leptons are singlets under oneSU(2) [12], or if there are some vectorlike fermions that mix with the standard model ones [13,14]. Gauge groups thatembed the electroweak symmetry, such as SU(3) W×U(1) or SU(4)W×U(1), also include one or more W/primebosons [15]. Collider searches. At LEP-II, W/primebosons could have been produced in pairs via their photon and Zcouplings. The pro- duction cross section depends only on the W/primemass, and is large enough for MW/prime≤√ s/2≈105 GeV so that W/primebosons are ruled out for essentially any pattern of decay modes. Searches for W/primebosons in the Run II at the Tevatron have been performed so far by the DØ and CDF Collaborations for W/primedecays into eν[16,17] or t¯b[18,19]. Assuming that the W/prime boson has a narrow width, the contribution of the s-channel W/primeexchange to the total rate for p¯p→f¯f/primeX,w h e r e fand f/primeare fermions and Xis any ﬁnal state of charge ±1, may be /BG/BG/BG /BG/BG/BG/BG/BG/BG /BG/BG/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 W’ Mass (GeV)300 400 500 600 700 800 900SMg’ / g 00.20.40.60.811.2 Excluded Region )ν Observed Limit for M(W’) < M( )ν Observed Limit for M(W’) > M( Standard Model-195% C.L. Limit on Coupling - CDF Run II Preliminary: 955 pb Figure 1: 95% CL exclusion limit from CDF [19] in the gauge coupling versus MW/primeplane, using the t¯band¯tbﬁnal states. approximated by the branching fraction B(W/prime→f¯f/prime)t i m e s the production cross section σ/parenleftbig p¯p→W/primeX/parenrightbig ≈π 48s/summationdisplay i,j/bracketleftbigg (C /C4 qij)2+/parenleftBig C /CA qij/parenrightBig2/bracketrightbigg wij/parenleftbig s, M2 W/prime/parenrightbig , (2) where the i, jindices label the fermion generations. The func- tionswijinclude the information about proton structure, and are given to leading order in αsby wij(z)=/integraldisplay1 zdx x/bracketleftbig ui(x)dj(z/x)+ ui(x) dj(z/x)/bracketrightbig ,(3) where ui(x)a n d di(x) are the parton distributions inside the proton for the up- and down-type quark of the ith generation, respectively. QCD corrections to W/primeproduction are sizable, but preserve the above factorization of couplings at next-to-leadingorder [20]. Similar considerations apply at the LHC, except that the q¯q initial state involves a sea parton in ppcollisions. Nevertheless, the energy and luminosity will be substantially higher than atthe Tevatron, so that W /primebosons with masses in the several TeV range will be probed [21]. If a W/primeboson will be discovered and the ﬁnal state fermions have left-handed helicity, then the eﬀects of W−W/primeinterference could be observed at the LHC [22] (and perhaps at the Tevatron [23]) , providing usefulinformation about the W /primecouplings. In the eνchannel, the signal consists of a high-energy electron and a large missing transverse energy, with the invariant mass distribution forming a peak at MW/prime. The best upper limit to date on the production cross-section σ(p¯p→W/primeX)t i m e s the branching fraction B(W/prime→eν)h a sb e e ns e tb yD Øa t around 200 fb for MW/primein the 0 .5−1 TeV range [17]. This preliminary limit at 95% CL, based on 900 pb−1of data, applies only if the right-handed neutrino of the ﬁrst generation is lightcompared to M W/prime/2 and escapes the detector. In the particular caseC /CA q=gVCKM,C /CA l=g,C /C4 q=C /C4 l= 0, the limit corresponds toMW/prime>965 GeV.In the t¯bchannel, the signal consists of a Wdecaying leptonically and two b-jets. The current best upper limit on the W/primecoupling to quarks ( C /CA q11normalized to the standard model Wcoupling) set by CDF with 955 pb−1[19], is shown in Fig. 1. In some theories ( e.g.,[ 7 ] )t h e W/primecouplings to standard model fermions are suppressed due to a discrete symmetry. The W/primebosons may then be produced in pairs via their couplings to the photon and Z. The decay modes are model dependent and often involve other particles beyond the standard model. Theensuing collider signals arise from cascade decays and typicallyinclude missing transverse energy. Low-energy constraints. The properties of the W /primeare also constrained by measurements of processes at energies muchbelow M W/prime. The bounds on the tree-level W−W/primemixing [6] are mostly due to the change in the properties of the Wboson compared to the standard model. Limits on the deviation in the ZWW coupling provide a leading constraint for fermiophobic W/primebosons [13]. Constraints arising from low-energy eﬀects of W/primeexchange are strongly model dependent. If the W/primecouplings to quarks are not suppressed, then box diagrams involving a Wand a W/prime contribute to neutral meson mixing. In the case of W/primecouplings to right-handed quarks as in the left-right symmetric model, the limit from KL−Ksmixing is severe: MW/prime>2.5 TeV [24]. However, if no correlation between C /CA qijandC /CA lijis assumed, then the limit on MW/primemay be signiﬁcantly relaxed [1]. There are also contributions of W/primeto the neutron electric dipole moment, muon decays and other processes. If right-handed neutrinos have Majorana masses, then there are tree-level contributions to neutrinoless double-beta decay, and a limit on MW/primeversus the νRmass may be derived [25]. ForνRmasses below a few GeV, W/primecontributes to leptonic and semileptonic Bmeson decays, so that limits may be placed on various combinations of W/primeparameters [1]. For right-handed neutrino masses below ∼30 MeV, most stringent constraints onMW/primeare due to the limits on νRemission from supernova. References 1. P. Langacker, S.U. Sankar, Phys. Rev. D 40, 1569 (1989). 2. R.N. Mohapatra and J.C. Pati, Phys. Rev. D 11, 566 (1975); G. Senjanovic and R.N. Mohapatra, Phys. Rev. D12, 1502 (1975). 3. M. Bando, T. Kugo, and K. Yamawaki, Phys. Rept. 164, 217 (1988). 4. H.C. Cheng et al, Phys. Rev. D 64, 065007 (2001). 5. See the Section on “ Z/primesearches” in this Review . 6. See the particle listings for W/primein this Review . 7. H.C. Cheng and I. Low, JHEP 0309, 051 (2003). 8. K.S. Babu, X.G. He, and E. Ma, Phys. Rev. D 36, 878 (1987). 9. H. Georgi, E.E. Jenkins, and E.H. Simmons, Nucl. Phys. B331, 541 (1990). 10. See, e.g.,X . - y .L ia n dE .M a ,J .P h y s .G 19, 1265 (1993). /BG/BG/BH /BG/BG/BH/BG/BG/BH /BG/BG/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 11. D.J. Muller and S. Nandi, Phys. Lett. B 383, 345 (1996) E. Malkawi, T. Tait and, C.P. Yuan, Phys. Lett. B 385, 304 (1996). 12. A. Donini et al, Nucl. Phys. B 507, 51 (1997). 13. R.S. Chivukula et al, Phys. Rev. D 74, 075011 (2006). 14. H.J. He, T. Tait and C.P. Yuan, Phys. Rev. D 62, 011702 (2000). 15. F. Pisano and V. Pleitez, Phys. Rev. D 46, 410 (1992); Phys. Rev. D 51, 3865 (1995). 16. A. Abulencia et al. [CDF Collaboration], Phys. Rev. D 75, 091101 (2007). 17. DØ Collaboration, note 5191-Conf (2006).18. V.M. Abazov et al. [D0 Collaboration], Phys. Lett. B 641, 423 (2006). 19. CDF Collaboration, note 8747 (2007).20. Z. Sullivan, Phys. Rev. D 66, 075011 (2002). 21. See e.g.,V .B u e s c h e r et al,hep-ph/0608322 ; Z. Sullivan, hep-ph/0306266 . 22. T.G. Rizzo, JHEP 0705, 037 (2007). 23. E. Boos et al,hep-ph/0610080 . 24. Y. Zhang et al,hep-ph/0704.1662 . 25. See Fig. 5 of G. Prezeau, M. Ramsey-Musolf, and P. Vogel, Phys. Rev. D 68, 034016 (2003). /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/prime/B4/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CF /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/prime/B4/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CF /B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/prime/B4/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CF /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/prime/B4/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CF /B5/CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/CS/CT/D6 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/CS/CT/D6 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/CS/CT/D6 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/CS/CT/D6 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BV/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /CF/prime/D8/D3 /D5/D9/CP /D6/CZ/D7 /CP/D2/CS /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D8/CP/CZ /CT/D2 /D8/D3 /CQ /CT /CX/CS/CT/D2/D8/CX/CR/CP/D0 /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/CU /CF /BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D4 /D4→ /CF/prime/CG/DB /CX /D8 /CW /CF/prime/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D8/CW/CT /D1/D3 /CS/CT/CX/D2/CS/CX/CR/CP/D8/CT/CS /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7/BA /C6/CT/DB /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7 /B4 /CT/BA/CV/BA /B8 /CF/prime→ /CF/CI /B5/CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3/CQ /CT /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA /CD/BT/BD /CP/D2/CS /CD/BT/BE /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /D8 /CQ /CR/CW/CP/D2/D2/CT/D0 /CX/D7 /D2/D3/D8 /D3/D4 /CT/D2/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BC/BC> /BD/BC/BC/BC> /BD/BC/BC/BC> /BD/BC/BC/BC/BL/BH /BT/BU/BT/CI/C7 /CE /BC/BK /BV /BW/BC /CF/prime→ /CTν ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ/BK/BK /BL/BH /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C3 /BV/BW/BY /CF/prime→ /CTν /D2/D3/D2/CT /BE/BC/BC/DF /BI/BD/BC /BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BI /C6 /BW/BC /CF/prime→ /D8/CQ > /BK/BC/BC /BL/BH /BT/BU/BT/CI/C7 /CE /BC/BG /BV /BW/BC /CF/prime→ /D5 /D5/BE/BE/BH/DF /BH/BF/BI /BL/BH /BE/BT /BV/C7/CB/CC /BT /BC/BF /BU /BV/BW/BY /CF/prime→ /D8/CQ/D2/D3/D2/CT /BE/BC/BC/DF /BG/BK/BC /BL/BH /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BV /BV/BW/BY /CF/prime→ /CF/CI > /BJ/BK/BI /BL/BH /BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C1 /BV/BW/BY /CF/prime→ /CTν /B8µν > /BI/BI/BC /BL/BH /BH/BT/BU/BX /BC/BC /BV/BW/BY /CF/prime→µν/D2/D3/D2/CT /BF/BC/BC/DF /BG/BE/BC /BL/BH /BI/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /CF/prime→ /D5 /D5 > /BJ/BE/BC /BL/BH /BJ/BT/BU/BT /BV/C0/C1 /BL/BI /BV /BW/BC /CF/prime→ /CTν > /BI/BD/BC /BL/BH /BK/BT/BU/BT /BV/C0/C1 /BL/BH /BX /BW/BC /CF/prime→ /CTν /B8τν > /BI/BH/BE /BL/BH /BL/BT/BU/BX /BL/BH /C5 /BV/BW/BY /CF/prime→ /CTν > /BE/BH/BD /BL/BC /BD/BC/BT/C4/C1/CC/CC/C1 /BL/BF /CD/BT/BE /CF/prime→ /D5 /D5/D2/D3/D2/CT /BE/BI/BC/DF /BI/BC/BC /BL/BH /BD/BD/CA/C1/CI/CI/C7 /BL/BF /CA/CE/CD/BX /CF/prime→ /D5 /D5 > /BE/BE/BC /BL/BC /BD/BE/BT/C4/BU/BT/C2/BT/CA /BK/BL /CD/BT/BD /CF/prime→ /CTν > /BE/BC/BL /BL/BC /BD/BF/BT/C6/CB/BT/CA/C1 /BK/BJ /BW /CD/BT/BE /CF/prime→ /CTν/BD/CC/CW/CT /BT/BU/BT/CI/C7 /CE/BC /BI /C6 /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CF/prime/DB/CX/D8/CW /CB/C5/B9/D0/CX/CZ /CT /CR/D3/D9/D4/D0/CX/D2/CV /DB/CW/CX/CR/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D7 /DB/CX/D8/CW/D8/CW/CT /CB/C5 /CF /CQ/D3 /D7 /D3 /D2 /BA /BY /D3 /D6 /CF/prime/DB/CX/D8/CW /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /CR/D3/D9/D4/D0/CX/D2/CV/B8 /C5/CF/prime /CQ/CT /D8 /DB /CT/CT/D2 /BE/BC/BC /CP/D2/CS /BI/BF/BC/B4/BI/BJ/BC/B5 /BZ/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CU/D3 /D6 /C5ν/CA/lessmuch /C5/CF/prime /B4 /C5ν/CA> /C5/CF/prime /B5/BA /BE/CC/CW/CT /BT /BV/C7/CB/CC /BT/BC /BF /BU /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /C5/CF/prime/greatermuch /C5ν/CA /BA /BY /D3 /D6 /C5/CF/prime< /C5ν/CA /B8 /C5/CF/prime /CQ/CT /D8 /DB /CT/CT/D2/BE/BE/BH /CP/D2/CS /BH/BI/BI /BZ/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BF/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /CF/prime/CF/CI /CR/D3/D9/D4/D0/CX/D2/CV /D7/D8/D6/CT/D2/CV/D8/CW /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CP/D7 /D8/CW/CT/D3 /D6/CS/CX/D2/CP /D6/DD /CF/CF /CI /CR/D3/D9/D4/D0/CX/D2/CV /D7/D8/D6/CT/D2/CV/D8/CW /CX/D2 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7/D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CF/prime/DB/CX/CS/D8/CW/BA/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C1 /CR/D3/D1/CQ/CX/D2/CT /CP /D2/CT/DB /CQ /D3/D9/D2/CS /D3/D2 /CF/prime→ /CTν /D3/CU /BJ/BH/BG /BZ/CT/CE /DB/CX/D8/CW /D8/CW/CT /CQ /D3/D9/D2/CS /D3/CU/BT/BU/BX /BC/BC /D3/D2 /CF/prime→µν /D8/D3 /D3/CQ/D8/CP/CX/D2 /D5/D9/D3/D8/CT/CS /CQ /D3/D9/D2/CS/BA/BH/BT/BU/BX /BC/BC /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CU/D6/D3/D1 /CF/prime/CS/CT/CR/CP /DD /CX/D7 /D7/D8/CP/CQ/D0/CT /CP/D2/CS /CW/CP/D7 /CP /D1/CP/D7/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D0/CT/D7/D7 /D8/CW/CP/D2 /D1/CF/prime /BA/BI/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CT /DB/D4 /CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CS/CX/CY/CT/D8/D7/BA/BJ/BY /D3 /D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CF/CA /DB/CX/D8/CW /D2/D3/D2/DE/CT/D6/D3 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D1/CP/D7/D7/B8 /D7/CT/CT /BY/CX/CV/BA /BH /CU/D6/D3/D1 /BT/BU/BT /BV/C0/C1 /BL/BI /BV /BA/BK/BT/BU/BT /BV/C0/C1 /BL/BH /BX /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /CS/CT/CR/CP /DD /CF/prime→ /CF/CI /CX/D7 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CP/D2/CS /D8/CW/CP/D8 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/CU/D6/D3/D1 /CF/prime/CS/CT/CR/CP /DD /CX/D7 /D7/D8/CP/CQ/D0/CT /CP/D2/CS /CW/CP/D7 /CP /D1/CP/D7/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D0/CT/D7/D7 /D1/CF/prime /BA/BL/BT/BU/BX /BL/BH /C5 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /CS/CT/CR/CP /DD /CF/prime→ /CF/CI /CX/D7 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CP/D2/CS /D8/CW/CT /B4/D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS/B5/D2/CT/D9/D8/D6/CX/D2/D3 /CX/D7 /D0/CX/CV/CW/D8/B8 /D2/D3/D2/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV/B8 /CP/D2/CS /D7/D8/CP/CQ/D0/CT/BA /C1/CU /D1ν /BP/BI/BC /BZ/CT/CE/B8 /CU/D3 /D6 /CT/DC/CP/D1/D4/D0/CT/B8 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/D2/D8/CW/CT /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA/BD/BC/BT/C4/C1/CC/CC/C1 /BL/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3/B9/CY/CT/D8 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7/A0/B4 /CF/prime/B5/BB /D1/CF/prime /BP/A0 /B4 /CF /B5/BB /D1/CF /CP/D2/CS /BU/B4 /CF/prime→ /CY/CY /B5/BP /BE /BB /BF /BA /CC/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CF/CA /DB/CX/D8/CW/D1ν/CA> /D1/CF/CA /B4/D2/D3 /D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/B5 /CP/D2/CS /CF/CA→ /D8 /CQ /CP/D0/D0/D3 /DB /CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2/D8/CW/CT /D1/CF/prime− /BU/B4 /D5 /D5 /B5 /D4/D0/CP/D2/CT/BA/BD/BD/CA/C1/CI/CI/C7 /BL/BF /CP/D2/CP/D0/DD/D7/CT/D7 /BV/BW/BY /D0/CX/D1/CX/D8 /D3/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /D8 /DB /D3/B9/CY/CT/D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3/D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS /C3 /CU/CP/CR/D8/D3 /D6/BA /BD/BE/BT/C4/BU/BT/C2/BT/CA /BK/BL /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CP/D8 /BI/BF/BC /BZ/CT/CE /CX/D7 σ /B4 /CF/prime/B5/BU /B4 /CTν /B5< /BG. /BD /D4/CQ /B4/BL/BC/B1 /BV/C4/B5/BA/BD/BF/CB/CT/CT /BY/CX/CV/BA /BH /D3/CU /BT/C6/CB/BT/CA/C1 /BK/BJ /BW /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT /D1/CF/prime /DF/bracketleftbig/B4 /CV/CF/prime/D5 /B5 /BE/BU/B4 /CF/prime→/CT ν /B5/bracketrightbig/D4/D0/CP/D2/CT/BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DD/B4 /CV/CF/prime/D5 /B5 /BE/BU/B4 /CF/prime→ /CT ν /B5/CX /D7 /D2 /D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D9/D2/CX/D8 /DD/CU /D3 /D6/D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /CF /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CF/CA /B4/CA/CX/CV/CW/D8/B9/C0/CP/D2/CS/CT/CS /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CF/CA /B4/CA/CX/CV/CW/D8/B9/C0/CP/D2/CS/CT/CS /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CF/CA /B4/CA/CX/CV/CW/D8/B9/C0/CP/D2/CS/CT/CS /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CF/CA /B4/CA/CX/CV/CW/D8/B9/C0/CP/D2/CS/CT/CS /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/BT/D7/D7/D9/D1/CX/D2/CV /CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/B8 /CT/DC/CR/CT/D4/D8 /CU/D3 /D6 /BU/BX/BT/C4/C4 /BK/BE/B8 /C4/BT/C6/BZ/BT /BV/C3/BX/CA /BK/BL /BU /B8/CP/D2/CS /BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BL/BD/BA /CV/CA /BP /CV/C4 /CP/D7/D7/D9/D1/CT/CS/BA /CJ/C4/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6/CF/prime/CQ/CT /D0 /D3 /DB/CP /D6/CT /CP/D0/D7/D3 /DA/CP/D0/CX/CS /CU/D3 /D6 /CF/CA /CX/CU /D1ν/CA/lessmuch /D1/CF/CA /BA/CL /CB/D3/D1/CT /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /D1/CP/D2/CX/CU/CT/D7/D8/D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /D7/DD/D1/D1/CT/D8/D6/DD /B8 /CX/BA/CT/BA /B8 /D8/CW/CT /CT/D5/D9/CP/D0/CX/D8 /DD /D3/CU /D0/CT/CU/D8/B9 /CP/D2/CS /D6/CX/CV/CW/D8 /BV/CP/CQ/CX/CQ/CQ /D3/B9/C3/D3/CQ/CP /DD /CP/D7/CW/CX/B9/C5/CP/D7/CZ /CP /DB /CP/D1/CP/D8/D6/CX/CR/CT/D7/BA /BY /D3 /D6 /CP /CR/D3/D1/D4 /D6/CT/CW/CT/D2/D7/CX/DA/CT /D6/CT/DA/CX/CT/DB/B8 /D7/CT/CT /C4/BT/C6/BZ/BT /BV/C3/BX/CA /BK/BL /BU /BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CF/C4 /B9 /CF/CA/D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT ζ /CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /D2/CT/DC/D8 /D7/CT/CR/D8/CX/D3/D2/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /CQ /D6/CP/CR/CZ /CT/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0/CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS /CP/D7/D7/D9/D1/CT /CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ/BD/BH> /BJ/BD/BH> /BJ/BD/BH> /BJ/BD/BH/BL/BC /BD/BG/BV/CI/BT/C3 /C7/C6 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 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/D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BE /BL/BH /BG/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4τ /CS/CT/CR/CP /DD < /BC. /BC/BD/BF /BL/BC /BG/BE/BV/CI/BT/C3 /C7/C6 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ < /BC. /BC/BF/BF/BF /BG/BF/BU/BT/CA/BX/C6/BU/C7/C1/C5 /BL/BJ /CA/CE/CD/BX µ /CS/CT/CR/CP /DD < /BC. /BC/BG /BL/BC /BG/BG/C5/C1/CB/C0/CA/BT /BL/BE /BV/BV/BY/CA ν /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV − /BC. /BC/BC/BC/BI /D8/D3 /BC . /BC/BC/BE/BK /BL/BC /BG/BH/BT /C9/CD/C1/C6/C7 /BL/BD /CA/CE/CD/BX/CJ/D2/D3/D2/CT /BC . /BC/BC/BC/BC/BD/DF /BC . /BC/BE/CL /BG/BI/BU/BT/CA/BU/C1/BX/CA/C1 /BK/BL /BU /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT < /BC. /BC/BG/BC /BL/BC /BG/BJ/C2/C7/BW/C1/BW/C1/C7 /BK/BI /BX/C4/BX/BV µ /CS/CT/CR/CP /DD − /BC. /BC/BH/BI /D8/D3 /BC. /BC/BG/BC /BL/BC /BG/BJ/C2/C7/BW/C1/BW/C1/C7 /BK/BI /BX/C4/BX/BV µ /CS/CT/CR/CP /DD/BG/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /D0 /CX /D1 /CX /D8/CX /D7/CU /D6 /D3 /D1 τ /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/BG/BE/BV/CI/BT/C3 /C7/C6 /BL/BL /D4 /CT/D6/CU/D3 /D6/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /D7/CT/CR/D8/D3 /D6/D7/BA/BG/BF/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 µ /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BU/BT/CA/BX/C6/BU/C7/C1/C5 /BL/BJ /CP/D0/D7/D3 /CT/DA/CP/D0/D9/CP/D8/CT /D0/CX/D1/CX/D8 /CU/D6/D3/D1/C3/C4 /B9 /C3/CB /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/BA/BG/BG/C5/C1/CB/C0/CA/BT /BL/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /CT/DC/D8/D6/CP /D0/CP /D6/CV/CT/B9 /DC /B8/D0 /CP /D6/CV/CT/B9 /DD νµ /C6→ νµ /CG/CT /DA /CT /D2 /D8 /D7 /CP /D8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/CU/D8/B9/CW/CP/D2/CS/CT/CS ν /CP/D2/CS /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS ν /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CQ /CT/CP/D1/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/CV/CX/DA/CT/D7 ζ /BE/B4/BD− /BE /D1 /BE/CF/BD /BB /D1 /BE/CF/BE /B5< /BC. /BC/BC/BD/BH/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU ν/CA /D1/CP/D7/D7/BA/BG/BH/BT /C9/CD/C1/C6/C7 /BL/BD /D0/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D2/CT/D9/D8/D6/D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW /D9/D2/CX/B9/D8/CP /D6/CX/D8 /DD /D3/CU /D8/CW/CT /BV/C3/C5 /D1/CP/D8/D6/CX/DC/BA /C5/CP/D2/CX/CU/CT/D7/D8 /D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BG/BI/BU/BT/CA/BU/C1/BX/CA/C1 /BK/BL /BU /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /D1ν/CA≤ /BD/BC /C5/CT/CE/BA/BG/BJ/BY/CX/D6/D7/D8 /C2/C7/BW/C1/BW/C1/C7 /BK/BI /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D1/CF/CA /BP∞ /B8 /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D3 /D6 /D9/D2/CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D1/CF/CA /BA Z/prime-BOSON SEARCHES Written November 2007 by M.-C. Chen (UC Irvine) and B.A. Dobrescu (Fermilab). TheZ/primeboson is a hypothetical massive, electrically-neutral and color-singlet particle of spin 1. This particle is predicted in many extensions of the standard model, and has been theobject of extensive phenomenological studies [1]. Z /primecouplings to quarks and leptons. The couplings of a Z/prime boson to the ﬁrst-generation fermions are given by Z/prime µ(g /C4 u uLγµuL+g /C4 d dLγµdL+g /CA u uRγµuR+g /CA d dRγµdR +g /C4 ν νLγµνL+g /C4 e eLγµeL+g /CA e eRγµeR/parenrightbig , (1) where u, d, ν andeare the quark and lepton ﬁelds in the mass eigenstate basis, and the coeﬃcients g /C4 u,g /C4 d,g /CA u,g /CA d,g /C4 ν, g /C4 e,g /CA eare real dimensionless parameters. If the Z/primecouplings to quarks and leptons are generation-independent, then these seven parameters describe the couplings of the Z/primeto all standard- model fermions. More generally, however, the Z/primecouplings to fermions are generation-dependent, in which case Eq. (1) maybe written with some generation indices i, j=1,2,3 labelling the quark and lepton ﬁelds, and with the seven coeﬃcientspromoted to 3 ×3 Hermitian matrices. These parameters describing the Z /primeinteractions with quarks and leptons are subject to some theoretical constraints. Quan- tum ﬁeld theories that include a heavy spin-1 particle are well behaved at high energies only if that particle is a gauge bo-son associated with a spontaneously broken gauge symmetry.Quantum eﬀects preserve the gauge symmetry only if the cou-plings of the gauge boson to fermions satisfy a certain set ofequations called anomaly cance llation conditions. Furthermore, the charges of quarks and leptons under the new gauge sym-metry are constrained by the requirement that the quarks and leptons get masses from gauge-invariant interactions with Higgs doublets or whatever else breaks the electroweak symmetry. The relation between the couplings displayed in Eq. (1) and the gauge charges z/C4 fiandz /CA fiof the fermions f=u, d, ν, e involves the unitary 3 ×3 matrices V /C4 fandV /CA fthat transform the gauge eigenstate fermions f/C4/CXandf/CA/CX, respectively, into the mass eigenstate ones. In addition, the Z/primecouplings are modiﬁed if the new gauge boson ˜Z/prime µ(in the gauge eigenstate basis) has a kinetic mixing ( −χ/2)Bµν˜Z/primeµνwith the hypercharge gauge boson Bµ, or a mass mixing δM2˜Zµ˜Z/primeµwith the linear combination ( ˜Zµ) of neutral bosons which has same couplings as the Z0in the standard model [2]. Both the kinetic and mass mixings shift the mass and couplings of the Zboson, such that the electroweak measurements impose upper limits on χ andδM2/(M2 Z/prime−M2 Z) of the order of 10−3[3]. Keeping only linear terms in these two small quantities, the couplings of themass-eigenstate Z /primeboson are given by g /C4 f=gzV /C4 fz /C4 f/parenleftbig V /C4 f/parenrightbig†+e c/CF/parenleftBigg s/CFχM2 Z/prime+δM2 2s/CF/parenleftbig M2 Z/prime−M2 Z/parenrightbigσ3 f−/epsilon1Qf/parenrightBigg , g /CA f=gzV /CA fz /CA f/parenleftbig V /CA f/parenrightbig†−e cW/epsilon1Qf, (2) where gzis the new gauge coupling, Qfis the electric charge of f,eis the electromagnetic gauge coupling, sWandcWare the sine and cosine of the weak mixing angle, σ3 f=+ 1f o r f=u, ν andσ3 f=−1f o rf=d, e,a n d /epsilon1=χ/parenleftbig M2 Z/prime−c2 WM2 Z/parenrightbig +sWδM2 M2 Z/prime−M2 Z. (3) U(1)gauge groups. As i m p l eo r i g i no fa Z/primeis a new U(1)/prime gauge symmetry. In that case, the matricial equalities z /C4 u=z /C4 d andz /C4 ν=z /C4 eare required by the SU(2)Wgauge symmetry. Given that the U(1)/primeinteraction is not asympotically free, the theory may be well-behaved at high energies (for example, by embedding U(1)/primein a non-Abelian gauge group) only if the Z/primecouplings are commensurate numbers, i.e., any ratio of couplings is a rational number. Sa tisfying the anomaly cancel- lation conditions (which include an equation cubic in charges)with rational numbers is highly nontrivial, and in general newfermions charged under U(1) /primeare necessary. Even then, one /BG/BG/BJ /BG/BG/BJ/BG/BG/BJ /BG/BG/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 should make sure that some anomaly-free set of fermions exists before assuming speciﬁc couplings of the Z/primeto quarks and leptons. Table 1: Examples of generation-independent U(1)/primecharges for quarks and leptons. The parameter xis an arbitrary rational num- ber. Anomaly cancellation requires certain newfermions [4]. fermion U(1)B−xLU(1)10+x¯5U(1)d−xu U(1)q+xu (uL,dL)1 /31 /3 0 1/3 uR 1/3 −1/3 −x/3 x/3 dR 1/3 −x/31 /3( 2 −x)/3 (νL,eL) −xx / 3( −1+x)/3 −1 eR −x −1/3 x/3 −(2 +x)/3 Consider ﬁrst the case where the couplings are generation- independent (the Vfmatrices then disappear from Eq. (2)), so that there are ﬁve commensurate couplings: g /C4 q,g /CA u,g /CA d,g /C4 l,g /CA e. Four sets of charges are displayed in Table 1, each of them spanned by one free parameter, x[4]. The ﬁrst set, labelled B−xL, has charges proportional to the baryon number minus xtimes the lepton number. These charges allow all standard model Yukawa couplings to a Higgs doublet which is neutralunder U(1) B−xL, so that there is no tree-level ˜Z−˜Z/primemixing. For x= 1 one recovers the U(1)B−Lgroup, which is non-anomalous in the presence of one “right-handed neutrino” (a chiral fermion that is a singlet under the standard model gauge group) per generation. For x/negationslash= 1, it is necessary to include some fermions that are vectorlike ( i.e., their mass terms are gauge invariant) with respect to the electroweak gauge group and chiral withrespect to U(1) B−xL. In the particular cases x=0o r x/greatermuch1 theZ/primeis leptophobic or quark-phobic, respectively. The second set, U(1)10+x¯5, has charges that commute with the representations of the SU(5) grand uniﬁed group. Herexis related to the mixing angle between the two U(1) bosons encountered in the E6→SU(5)×U(1)×U(1) symmetry breaking patterns of grand uniﬁed theories [1,5]. This set leadsto˜Z−˜Z /primemass mixing at tree level, such that for a Z/primemass close to the electroweak scale, the measurements at the Z-pole require some ﬁne tuning between the charges and VEVs of two Higgsdoublets. Vectorlike fermions charged under the electroweak gauge group and also carrying color are required (except for x=−3) to make this set anomaly free. The particular cases x=−3,1,−1/2 are usually labelled U(1) χ,U(1)ψ,a n d U(1)η, respectively. Under the third set, U(1)d−xu, the weak-doublet quarks are neutral, and the ratio of uRanddRcharges is −x. Forx= 1 this is the “right-handed” group U(1)R.F o rx=0 , the charges are those of the E6-inspired U(1)Igroup, which requires new quarks and leptons.Table 2: Lepton-ﬂavor dependent charges un- der various U(1) gauge groups. No new fermions other than right-handed neutrinos are required. fermion B−xLe−yLµ 2+1 leptocratic q1L,q2L,q3L 1/31 /3 uR,cR,tR 1/3 x/3 dR,sR,bR 1/3( 2 −x)/3 (νe L,eL) −x −1−2y (νµ L,µL) −y −1+y (ντ L,τL) x+y−3 −1+y eR −x −(2 +x)/3−2y µR −y −(2 +x)/3+y τR x+y−3 −(2 +x)/3+y In the absence of new fermions charged under the stan- dard model group, the most general generation-independentcharge assignment is U(1) q+xu, which is a linear combination of hypercharge and B−L. Many other anomaly-free solu- tions exist if generation-dependent charges are allowed. Table 2shows such solutions that depend on two free parameters, x andy, with generation dependence only in the lepton sector, which includes one right-handed neutrino per generation. Thecharged-lepton masses may be generated by Yukawa couplingsto a single Higgs doublet. These are forced to be ﬂavor diagonal by the generation-dependent U(1) /primecharges, so that there are no tree-level ﬂavor-changing neutral current (FCNC) processesinvolving electrically-charged leptons. For the “leptocratic” set,neutrino masses are induced by operators of high dimensionalitythat may explain their smallness [6]. If the SU(2) W-doublet quarks have generation-dependent U(1)/primecharges, then the mass eigenstate quarks have ﬂavor oﬀ-diagonal couplings to the Z/prime(see Eq. (1), and note that V /C4 u/parenleftbig V /C4 d/parenrightbig†is the CKM matrix). These are severely constrained by measurements of FCNC processes, which in this case aremediated at tree-level by Z /primeexchange [7]. The constraints are relaxed if the ﬁrst and second generation charges are the same,although they are increasingly tightened by the measurementsofBmeson properties. If only the SU(2) W-singlet quarks have generation-dependent U(1)/primecharges, there is more freedom in adjusting the ﬂavor oﬀ-diagonal couplings because the VR u,d matrices are not observable in the standard model. The anomaly cancellation conditions for U(1)/primecould be relaxed only if at scales above ∼4πMZ/prime/gzthere is an axion which has certain dimension-5 couplings to the gauge bosons.However, such a scenario violates unitarity unless the quantumﬁeld theory description breaks down at a scale near M Z/prime. Other models. Z/primebosons may also arise from larger gauge groups. These may be orthogonal to the electroweak group, as inSU(2)W×U(1)Y×SU(2)/prime, or may embed the electroweak group, as in SU(3)W×U(1). If the larger group is spontaneously broken down to SU(2)W×U(1)Y×U(1)/primeat a scale v/primelarger than /BG/BG/BK /BG/BG/BK/BG/BG/BK /BG/BG/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 the electroweak scale v, then the above discussion applies up to corrections of order ( v/v/prime)2. In some cases, though, the larger gauge group may break together with the electroweak symmetrydirectly to the electromagnetic U(1) em. Consequently, the left- handed fermion charges are no longer correlated, i.e.,z /C4 u/negationslash=z /C4 d andz /C4 ν/negationslash=z /C4 e. Furthermore, additional gauge bosons are present at the electroweak scale, including at least a W/primeboson [8], and theZ/primecouples to a pair of Wbosons. If the electroweak gauge bosons propagate in extra dimen- sions, then their Kaluza-Klein excitations include a series ofZ /primeboson pairs. Each of these pairs can be associated with a diﬀerent SU(2)×U(1) gauge group in four dimensions. The properties of the Kaluza-Klein particles depend strongly on the extra-dimensional theory [9]. For example, in universal extra dimensions there is a parity that forces all couplings of Eq. (1)to vanish in the case of the lightest Kaluza-Klein bosons, whileallowing couplings to pairs of fermions involving a standardmodel one and a heavy vectorlike fermion. There are also 4-dimensional gauge theories ( e.g., little Higgs with Tparity) withZ /primebosons exhibiting similar properties. By contrast, in a warped extra dimension, the couplings of Eq. (1) may be sizable even when standard model ﬁelds propagate along theextra dimension. Z /primebosons may also be composite particles. For example, in technicolor theories, the techni- ρis a spin-1 boson that may be interpreted as arising from a spontaneously broken gaugesymmetry [10]. Resonances versus cascade decays. In the presence of the couplings shown in Eq. (1), the Z /primeboson may be produced in thes-channel at hadron or lepton colliders, and would decay to pairs of fermions. The decay width into a pair of electrons is given by Γ/parenleftbig Z/prime→e+e−/parenrightbig ≈/bracketleftBig/parenleftbig g /C4 e/parenrightbig2+/parenleftbig g /CA e/parenrightbig2/bracketrightBigMZ/prime 24π, (4) where small corrections from electroweak loops are not included. The decay width into q¯qis similar, except for an additional color factor of 3, QCD radiative corrections, and fermion masscorrections. Thus, one may compute the Z /primebranching fractions in terms of the couplings of Eq. (1). However, other decaychannels, such as WW or a pair of new particles, could have large widths and need to be added to the total decay width. As mentioned above, there are interesting theories in which theZ /primecouplings are controlled by a discrete symmetry which does not allow its decay into a pair of standard model particles.Typically, such theories involve several new particles, which maybe produced only in pairs and unde rgo cascade decays through Z /prime’s, leading to signals involving some missing transverse energy. Given that the cascade decays depend on the properties of new particles other than Z/prime, this case is not discussed further here. LEP-II limits. TheZ/primecontribution to the cross sections fore+e−→f¯fproceeds through an s-channel Z/primeexchange (when f=e,t h e r ea r ea l s o t-a n d u-channel exchanges). ForMZ/prime<√ s,t h eZ/primeappears as an f¯fresonance in the radiative return process where photon emission tunes the eﬀective center-of-mass energy to M Z/prime. The agreement between the LEP-II measurements and the standard mo del predictions implies that either the Z/primecouplings are smaller than or of order 10−2,o r elseMZ/primeis above 209 GeV, the maximum energy of LEP-II. In the latter case, the Z/primeeﬀects may be approximated up to corrections of order s/M2 Z/primeby the contact interactions g2 z M2 Z/prime−s/bracketleftbig ¯eγµ/parenleftbig z /C4 ePL+z /CA ePR/parenrightbig e/bracketrightbig/bracketleftbig¯fγµ/parenleftbig z /C4 fPL+z /CA fPR/parenrightbig f/bracketrightbig ,(5) where PL,Rare chirality projection operators, and the rela- tion between Z/primecouplings and charges (see Eq. (2) in the limit where the mass and kinetic mixings are neglected) wasused assuming generation-independent charges. The four LEPcollaborations have set limits on the coeﬃcients of such op-erators for all possible chiral structures and for various com-binations of fermions [11]. Thus, one may derive bounds on (M Z/prime/gz)|z /C4 ez /C4 f|−1/2and the analoguous combinations of LR, RLandRRcharges, which are typically on the order of a few TeV. Fig. 1 shows the LEP-II limits derived in [4] on the foursets of charges shown in Table 1. Somewhat stronger bounds could be set on M Z/prime/gzfor speciﬁc sets of Z/primecouplings if the combined eﬀects of several operators from Eq. (5) are taken into account. Even better limits on Z/primebosons having various couplings could be set by dedicated analyses by the LEP c ollaborations. Such analyses have so far been performed only for ﬁxed values of the gaugecoupling (see section 3.5.2 of [11]) . Tevatron searches. At hadron colliders, Z /primebosons with cou- plings to quarks (see Eq. (1)) may be produced in the schannel, and would show up as resonances in the invariant mass distribu-tion of the decay products. Searches for Z /primebosons in the Run II at the Tevatron have been performed by the CDF and DØCollaborations in e +e−[12,13], µ+µ−[14],eµ[15],τ+τ−[16] andt¯t[17] ﬁnal states. In addition to the invariant mass dis- tribution for each of these pairs, the angular distribution canbe used to set limits on (or measure, after discovery) severalcombinations of Z /primeparameters. TheZ/primedecay into e+e−is interesting due to relatively good mass resolution and large acceptance. Fig. 1 shows thelimits on the sets of U(1) charges from Table 1 obtained by CDF with 450 pb −1in the e+e−ﬁnal state [14]. The Z/prime decay into µ+µ−,eµandτ+τ−,a l o n gw i t h t¯twhich suﬀers from larger backgrounds, are also important as they probevarious combinations of couplings. Furthermore, these channelsare sensitive to Z /primebosons with suppressed couplings to the electrons (see Table 2), which are not constrained by the LEPsearches. /BG/BG/BL /BG/BG/BL/BG/BG/BL /BG/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 Figure 1: Exclusion limits on the sets of U(1) charges shown in Table 1, from CDF (for dif-ferent values of the gauge coupling g z)a n dt h e LEP-II experiments (adapted from [13]) . The CDF analysis combined the invariant mass and angular distributions of the e+e−ﬁnal state. Figure 2: Exclusion region in the cu−cdplane (see Eq. (7)) for given MZ/prime. Figure adapted from [14].The total cross section is typically the most sensitive observ- able to a Z/prime. For a narrow s-channel resonance, the interference ofZ/primewith the Zor photon may be neglected, and the total cross section in the dilepton channel takes the form σ/parenleftbig p¯p→Z/primeX→/lscript+/lscript−X/parenrightbig =π 48s/summationdisplay qcqwq/parenleftbig s, M2 Z/prime/parenrightbig (6) for ﬂavor-diagonal couplings to quarks. The coeﬃcients cq=/bracketleftBig/parenleftbig g /C4 q/parenrightbig2+/parenleftbig g /CA q/parenrightbig2/bracketrightBig B(Z/prime→/lscript+/lscript−)( 7 ) contain all the dependence on the couplings of quarks and leptons to the Z/prime, while the functions wqinclude all the information about parton distri butions and QCD corrections [4]. This factorization holds exactly to NLO, and the deviations from it induced at NNLO are very small. Note that only the wu andwdfunctions are likely to be sizable. The results are often presented as an exclusion limit in the σ/parenleftbig p¯p→Z/primeX→/lscript+/lscript−X/parenrightbig versus MZ/primeplane (the current limit for the e+e−channel, based on 1.3 fb−1of data, is 20 fb for M/prime Z≈300 GeV, decreasing to 6 fb for M/prime Z>600 GeV [12]) . An alternative is to plot exclusion curves for ﬁxed MZ/primevalues in the cu−cdplane. Fig. 2 shows the 95% limits set by CDF with 200 pb−1by combining the e+e−andµ+µ−ﬁnal states, assuming generation-independent MZ/primecouplings. The diagonal lines indicate the regions allowed for the sets of U(1) charges shown in Table 1. The B−xLset implies cu=cd, for 10 + x¯5 all values cu≤2cdare allowed, while the q+xuset is restricted between the two dashed lines. The points marked Zχ,Zψ,Zη andZIcorrespond to the E6-inspired U(1)/primecouplings with the gauge coupling gzﬁxed by some uniﬁcation condition [1,5]. LHC discovery potential. Z/primebosons may be discovered at the LHC through their decays into e+e−,µ+µ−and other fermion pairs. The factorizatio n given in Eq. (6) is also applica- ble to the LHC, with diﬀerent wqfunctions, which now depend on the PDF’s for the two incoming protons. Assuming that thecouplings to fermions are of order 0.1 or larger, the ATLASand CMS experiments will probe Z /primemasses up to 5 TeV with 100 fb−1of data [18]. A 1% accuracy in the total cross sections at the LHC may be obtained by measuring the ratio of the Z/prime andZproductions. Even though the original quark direction in appcollider is unknown, the leptonic forward-backward asymmetry A/lscript FBcan be extracted from the kinematics of the dilepton system. These measurements, combined with a ﬁt totheZ /primerapidity distribution and other observables have the potential to distinguish the Z/primecouplings to fermions arising from diﬀerent models. The ATLAS and CMS experiments may also be sensitive to the eﬀects of the Z/primeinterference with the Z and photon contributions to the dilepton signal. Low-energy constraints. Z/primeproperties are also constrained by a variety of low-energy experiments [19]. Polarized electron-nucleon scattering and atomic parity violation are sensitiveto electron-quark contact intera ctions, which get contributions /BG/BH/BC /BG/BH/BC/BG/BH/BC /BG/BH/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 fromZ/primeexchange that can be expressed in terms of the cou- plings introduced in Eq. (1) and M/prime Z. Further corrections to the electron-quark contact interactions are induced in the presenceof˜Z−˜Z /primemixing because of the shifts in the Zcouplings to quarks and leptons [2]. Deep-inelastic neutrino-nucleon scat- tering is similarly aﬀected by Z/primebosons. Other low-energy observables are discussed in [3]. Although the LEP and Tevatron data are most constraining for many Z/primemodels, one should be careful in assessing the rel- ative reach of various experiments given the freedom in Z/primecou- plings. For example, a Z/primeassociated with the U(1)B−xLe−yLµ model (see Table 2) for x=0a n d y/greatermuch1 couples only to leptons of the second and third generations, with implications for the muon g−2, neutrino oscillations or τdecays, and would be hard to see in processes involving ﬁrst-generation fermions. References 1. For reviews, see J. Hewett and T. Rizzo, Phys. Rept. 183, 193 (1989); A. Leike, Phys. Rept. 317, 143 (1999). 2. K.S. Babu, C. Kolda, and J. March-Russell, Phys. Rev. D57, 6788 (1998); B. Holdom, Phys. Lett. B259 , 329 (1991). 3. J. Erler and P. Langacker, “Electroweak model and con- straints on new physics” in this Review . 4. M.S. Carena et al., Phys. Rev. D 70, 093009 (2004). 5. See, e.g., F. Del Aguila, M. Cvetic, and P. Langacker, Phys. Rev. D 52, 37 (1995). 6. M.-C. Chen, A. de Gouvˆ ea, and B.A. Dobrescu, Phys. Rev. D 75, 055009 (2007). 7. P. Langacker and M. Plumacher, Phys. Rev. D 62, 013006 (2000); R.S. Chivukula and E.H. Simmons, Phys. Rev. D66, 015006 (2002). 8. See the Section on “ W /primesearches” in this Review . 9. G.F. Giudice and J.D. Wells, “Extra dimensions” in this Review . 10. M. Bando, T. Kugo, and K. Yamawaki, Phys. Rept. 164, 217 (1988). 11. J. Alcaraz et al. [ALEPH, DELPHI, L3, OPAL Collaborations, LEP Electroweak Working Group], hep-ex/0612034 . 12. T. Aaltonen et al. [CDF Collaboration], hep-ex/0707.2524 ; DØ Collaboration, note 4375-Conf (2004). 13. A. Abulencia et al. [CDF Collaboration], Phys. Rev. Lett. 96, 211801 (2006). 14. A. Abulencia et al. [CDF Collaboration], Phys. Rev. Lett. 95, 252001 (2005); DØ Collaboration, note 4577-Conf (2004). 15. A. Abulencia et al. [CDF Collaboration], Phys. Rev. Lett. 96, 211802 (2006). 16. D. Acosta et al.[CDF Collaboration], Phys. Rev. Lett. 95, 131801 (2005). 17. T. Aaltonen et al. [CDF Collab- oration], hep-ex/0709.0705 ; CDF Collaboration, note 8675 (2007); DØ Collaboration, notes 5443-Conf and 5393-Conf (2007). 18. See, e.g., M. Dittmar, A.S. Nicollerat, and A. Djouadi, Phys. Lett. B 583, 111 (2004).19. See, e.g.,V . D .B a r g e r et al., Phys. Rev. D 57, 391 (1998). /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CI/prime/B4/C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CI /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CI/prime/B4/C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CI /B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CI/prime/B4/C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CI /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CI/prime/B4/C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /CE /CT/CR/D8/D3 /D6 /BU/D3/D7/D3/D2 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /CI /B5/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/prime/CB/C5 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/prime/CB/C5 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/prime/CB/C5 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/prime/CB/C5/CI/prime/CB/C5 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CW/CP/DA/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 /DB/CX/D8/CW /D5/D9/CP /D6/CZ/D7 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/BC/BA/BC/BC/BG/BE/BE <θ< /BC/BA/BC/BC/BC/BL/BD/BA√ s /BP/BL /BD/D8/D3 /BE/BC/BJ /BZ/CT/CE/BA/BH/BH/BT/BU/BT/CI/C7 /CE/BC /BD /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D4 /D4→ /CT /B7/CT−/CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE/BA /CC/CW/CT/DD /AC/D2/CS σ·/BU/B4 /CI/prime→ /CT/CT /B5< /BC. /BC/BI /D4/CQ /CU/D3 /D6 /C5/CI/prime> /BH/BC/BC /BZ/CT/CE/BA/BH/BI/BT/BU/CA/BX/CD /BC/BC /CB /D9/D7/CT/D7 /C4/BX/C8 /CS/CP/D8/CP /CP/D8√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BL /BZ/CT/CE/BA/BH/BJ/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CT /B7/CT−→ /CU/CT/D6/D1/CX/D3/D2/D7/CP/D8√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BF /BZ/CT/CE/BA /BT/D7/D7/D9/D1/CT θ /BP/BC/BA /BU/D3/D9/D2/CS/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2/D8/CW/CT/CX/D6 /BY/CX/CV/D9/D6/CT /BD/BK/BA/BH/BK/BX/CA/C4/BX/CA /BL/BL /CV/CX/DA/CT /BL/BC/B1/BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC. /BC/BC/BG/BD <θ< /BC. /BC/BC/BC/BF/BA ρ/BC /BP/BD /CX/D7/CP/D7/D7/D9/D1/CT/CS/BA/BH/BL/BT/BU/BX /BL/BJ /CB /AC/D2/CSσ /B4 /CI/prime/B5× /BU/B4 /CT /B7/CT−/B8µ /B7µ−/B5< /BG/BC /CU/CQ /CU/D3 /D6 /D1/CI/prime> /BI/BC/BC /BZ/CT/CE /CP/D8√ /D7 /BP/BD /BA /BK/CC /CT/CE/BA/BI/BC/CE/C1/C4/BT/C1/C6 /BL/BG /BU /CP/D7/D7/D9/D1/CT /D1/D8 /BP /BD/BH/BC /BZ/CT/CE/BA/BI/BD/BT /C4 /C1 /CC /CC /C1/BL /BF/D7 /CT /CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3/B9/CY/CT/D8 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI/prime→/D5 /D5 /B5/BP/BC. /BJ/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CI/prime− /BU/B4 /D5 /D5 /B5 /D4/D0/CP/D2/CT/BA/BI/BE/CA/C1/CI/CI/C7 /BL/BF /CP/D2/CP/D0/DD/D7/CT/D7 /BV/BW/BY /D0/CX/D1/CX/D8 /D3/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /D8 /DB /D3/B9/CY/CT/D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BI/BF/BT/BU/BX /BL/BC /BY /D9/D7/CT /CS/CP/D8/CP /CU/D3 /D6 /CA /B8 /CA/lscript/lscript /B8 /CP/D2/CS /BT/lscript/lscript /BA /CC/CW/CT/DD /AC/DC /D1/CF /BP/BK /BC. /BG/BL± /BC. /BG/BF± /BC. /BE/BG /BZ/CT/CE /CP/D2/CS/D1/CI /BP/BL /BD. /BD/BF± /BC. /BC/BF /BZ/CT/CE/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/C4/CA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/C4/CA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/C4/CA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CI/C4/CA/CI/C4/CA /CX/D7 /D8/CW/CT /CT/DC/D8/D6/CP /D2/CT/D9/D8/D6/CP/D0 /CQ /D3/D7/D3/D2 /CX/D2 /D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /D7/DD/D1/D1/CT/D8/D6/CX/CR /D1/D3 /CS/CT/D0/D7/BA /CV/C4 /BP /CV/CA /CX/D7 /CP/D7/D7/D9/D1/CT/CS/D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /D4/CP /D6/CT/D2/D8/CW/CT/D7/CT/D7 /CP/D7/D7/D9/D1/CT /D7/D8/D6/D3/D2/CV/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6/B8/D9/D7/D9/CP/D0/D0/DD /D1/D3/D8/CX/DA/CP/D8/CT/CS /CQ /DD /D7/D4 /CT/CR/CX/AC/CR /D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /D7/DD/D1/D1/CT/D8/D6/CX/CR /D1/D3 /CS/CT/D0/D7 /B4/D7/CT/CT /D8/CW/CT /C6/D3/D8/CT /D3/D2 /D8/CW/CT /CF/prime/B5/BA/CE /CP /D0 /D9 /CT /D7/CX /D2/CQ /D6/CP/CR/CZ /CT/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS /CP/D7/D7/D9/D1/CT/CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/BA /BW/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW /CQ /D3/D9/D2/CS/D7 /CP/D7/D7/D9/D1/CT /CS/CT/CR/CP /DD/D7 /D8/D3 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/CU/CT/D6/D1/CX/D3/D2/D7 /D3/D2/D0/DD /B8 /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BI/BC/BC> /BI/BC/BC> /BI/BC/BC> /BI/BC/BC/BL/BH /CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT− > /BK/BI/BC> /BK/BI/BC> /BK/BI/BC> /BK/BI/BC/BL/BH /BI/BG/BV/C0/BX/CD/C6/BZ /BC/BD /BU /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BI/BF/BC> /BI/BF/BC> /BI/BF/BC> /BI/BF/BC/BL/BH /BI/BH/BT/BU/BX /BL/BJ /CB /BV/BW/BY /D4 /D4 /BN /CI/prime/C4/CA→ /CT /B7/CT−/B8µ /B7µ− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BH/BH /BL/BH /BI/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /CT /B7/CT− > /BH/BD/BK /BL/BH /BI/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /CT /B7/CT− > /BF/BK/BC /BL/BH /BI/BK/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /CT /B7/CT− > /BG/BF/BI /BL/BH /BI/BL/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BH/BH/BC /BL/BH /BJ/BC/BV/C0/BT /CH /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/BJ/BD/BX/CA/C4/BX/CA /BC/BC /CA/CE/CD/BX /BV/D7/BJ/BE/BV/BT/CB/BT/C4/BU/CD/C7/C6/C1 /BL/BL /CA/CE/CD/BX /BV/D7/B4> /BD/BE/BC/BH/B5 /BL/BC /BJ/BF/BV/CI/BT/C3 /C7/C6 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BH/BI/BG /BL/BH /BJ/BG/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/B4> /BD/BI/BJ/BF/B5 /BL/BH /BJ/BH/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/B4> /BD/BJ/BC/BC/B5 /BI/BK /BJ/BI/BU/BT/CA/BX/C6/BU/C7/C1/C5 /BL/BK /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BE/BG/BG /BL/BH /BJ/BJ/BV/C7/C6/CA/BT/BW /BL/BK /CA/CE/CD/BX νµ /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV > /BE/BH/BF /BL/BH /BJ/BK/CE/C1/C4/BT/C1/C6 /BL/BG /BU /BV/C0/C5/BE νµ /CT→νµ /CT /CP/D2/CS νµ /CT→ νµ /CT/D2/D3/D2/CT /BE/BC/BC/DF /BI/BC/BC /BL/BH /BJ/BL/CA/C1/CI/CI/C7 /BL/BF /CA/CE/CD/BX /D4 /D4 /BN /CI/C4/CA→ /D5 /D5/CJ> /BE/BC/BC/BC/CL /CF /BT/C4/C3/BX/CA /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/D2/D3/D2/CT /BE/BC/BC/DF /BH/BC/BC /BK/BC/BZ/CA/C1/BY /C7/C4/CB /BL/BC /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT/BN /D0/CX/CV/CW/D8 ν/CA/D2/D3/D2/CT /BF/BH/BC/DF /BE/BG/BC/BC /BK/BD/BU/BT/CA/BU/C1/BX/CA/C1 /BK/BL /BU /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT/BN /D0/CX/CV/CW/D8 ν/CA /BG/BH/BD /BG/BH/BD/BG/BH/BD /BG/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /BI/BG/BV/C0/BX/CD/C6/BZ /BC/BD /BU /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CP /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/BH/BT/BU/BX /BL/BJ /CB /AC/D2/CSσ /B4 /CI/prime/B5× /BU/B4 /CT /B7/CT−/B8µ /B7µ−/B5< /BG/BC /CU/CQ /CU/D3 /D6 /D1/CI/prime> /BI/BC/BC /BZ/CT/CE /CP/D8√ /D7 /BP/BD /BA /BK/CC /CT/CE/BA/BI/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC/BA/BC/BC/BE/BK/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2/D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA /BI/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC/BA/BC/BC/BC/BL/BK <θ< /BC/BA/BC/BC/BD/BL/BC/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BE/BC /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ s /BP /BL/BD /D8/D3 /BE/BC/BJ /BZ/CT/CE/BA/BI/BK/BT/BU/CA/BX/CD /BC/BC /CB /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC. /BC/BC/BD/BK/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6/D8 /CW /CT/D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BL /BZ/CT/CE/BA/BI/BL/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CT /B7/CT−→ /CU/CT/D6/D1/CX/D3/D2/D7/CP/D8√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BF /BZ/CT/CE/BA /BT/D7/D7/D9/D1/CT θ /BP/BC/BA /BU/D3/D9/D2/CS/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2/D8/CW/CT/CX/D6 /BY/CX/CV/D9/D6/CT /BD/BK/BA/BJ/BC/BV/C0/BT /CH/BC /BC/CP /D0 /D7 /D3/AC /D2 /CS − /BC. /BC/BC/BC/BF<θ< /BC. /BC/BC/BD/BL/BA /BY /D3 /D6 /CV/CA /CU/D6/CT/CT/B8 /D1/CI/prime> /BG/BF/BC /BZ/CT/CE/BA/BJ/BD/BX/CA/C4/BX/CA /BC/BC /CS/CX/D7/CR/D9/D7/D7 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8 /DD /D8/CW/CP/D8 /CP /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D2/CS /D4 /D6/CT/CS/CX/CR/D8/CT/CS/DA/CP/D0/D9/CT/D7 /D3/CU /C9/CF /B4/BV/D7/B5 /CX/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /CI/prime/BA /CC/CW/CT /CS/CP/D8/CP /CP /D6/CT /CQ /CT/D8/D8/CT/D6 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /CP/CR/CT/D6/D8/CP/CX/D2 /CR/D0/CP/D7/D7 /D3/CU /D8/CW/CT /CI/prime/D1/D3 /CS/CT/D0/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CI/C4/CA /CP/D2/CS /CIχ /BA/BJ/BE/BV/BT/CB/BT/C4/BU/CD/C7/C6/C1 /BL/BL /CS/CX/D7/CR/D9/D7/D7 /D8/CW/CT /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D2/CS /D4 /D6/CT/CS/CX/CR/D8/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU/C9/CF /B4/BV/D7/B5/BA /C1/D8 /CX/D7 /D7/CW/D3 /DB/D2 /D8/CW/CP/D8 /D8/CW/CT /CS/CP/D8/CP /CP /D6/CT /CQ /CT/D8/D8/CT/D6 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /CP /CR/D0/CP/D7/D7 /D3/CU /D1/D3 /CS/CT/D0/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV/D8/CW/CT /CI/C4/CA /D1/D3 /CS/CT/D0/BA/BJ/BF/BV/CI/BT/C3 /C7/C6 /BL/BL /D4 /CT/D6/CU/D3 /D6/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /D7/CT/CR/D8/D3 /D6/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D1/CP/D2/CX/CU/CT/D7/D8/D0/CT/CU/D8/B9/D6/CX/CV/CW/D8 /D7/DD/D1/D1/CT/D8/D6/CX/CR /D1/D3 /CS/CT/D0/BA /BY/CX/D2/CS/D7/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC. /BC/BC/BG/BE/BA/BJ/BG/BX/CA/C4/BX/CA /BL/BL /CV/CX/DA/CT /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC. /BC/BC/BC/BL<θ< /BC. /BC/BC/BD/BJ/BA/BJ/BH/BX/CA/C4/BX/CA /BL/BL /CP/D7/D7/D9/D1/CT/D7 /BE /C0/CX/CV/CV/D7 /CS/D3/D9/CQ/D0/CT/D8/D7/B8 /D8/D6/CP/D2/D7/CU/D3 /D6/D1/CX/D2/CV /CP/D7 /BD/BC /D3/CU /CB/C7/B4/BD/BC/B5/B8 /CT/D1/CQ /CT/CS/CS/CT/CS /CX/D2 /BX/BI /BA/BJ/BI/BU/BT/CA/BX/C6/BU/C7/C1/C5 /BL/BK /CP/D0/D7/D3 /CV/CX/DA/CT/D7 /BI/BK/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC. /BC/BC/BC/BH<θ< /BC. /BC/BC/BF/BF/BA/BT/D7/D7/D9/D1/CT/D7 /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6 /D3/CU /D1/CX/D2/CX/D1/CP/D0 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/BK/BL /BU /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /D1ν/CA≤ /BD/BC /C5/CT/CE/BA /BU/D3/D9/D2/CS/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /CP/D7/D7/D9/D1/CT/CS /D7/D9/D4 /CT/D6/D2/D3/DA/CP/CR/D3 /D6/CT /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIχ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIχ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIχ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIχ/CIχ /CX/D7 /D8/CW/CT /CT/DC/D8/D6/CP /D2/CT/D9/D8/D6/CP/D0 /CQ /D3/D7/D3/D2 /CX/D2 /CB/C7/B4/BD/BC/B5 → /CB/CD/B4/BH/B5 × /CD/B4/BD/B5χ /BA /CVχ /BP /CT /BB/CR/D3/D7θ/CF /CX/D7/CP/D7/D7/D9/D1/CT/CS /D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/BA /CF /CT /D0/CX/D7/D8 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 ρ /BP/BD /CQ /D9 /D8 /DB /CX /D8 /CW/D2/D3 /CU/D9/D6/D8/CW/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /D4/CP /D6/CT/D2/D8/CW/CT/D7/CT/D7 /CP/D7/D7/D9/D1/CT /D7/D8/D6/D3/D2/CV/CT/D6/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6 /D1/D3/D8/CX/DA/CP/D8/CT/CS /CQ /DD /D7/D9/D4 /CT/D6/D7/D8/D6/CX/D2/CV /D1/D3 /CS/CT/D0/D7/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /CQ /D6/CP/CR/CZ /CT/D8/D7/CP /D6/CT /CU/D6/D3/D1 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS /CP/D7/D7/D9/D1/CT /CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS/D2/CT/D9/D8/D6/CX/D2/D3/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BE/BE> /BK/BE/BE> /BK/BE/BE> /BK/BE/BE/BL/BH /BK/BE/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /BV/BW/BY /D4 /D4/B8 /CI/prime χ→ /CT /B7/CT− > /BJ/BK/BD> /BJ/BK/BD> /BJ/BK/BD> /BJ/BK/BD/BL/BH /BK/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BI/BK/BC /BL/BH /CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT− > /BH/BG/BH /BL/BH /BK/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /CT /B7/CT− > /BJ/BG/BC /BK/BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 > /BI/BL/BC /BL/BH /BK/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY /D4 /D4 /BN /CI/prime χ→ /CT /B7/CT−/B8µ /B7µ− > /BE/BD/BC/BC /BK/BJ/BU/BT/CA/BZ/BX/CA /BC/BF /BU /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA > /BI/BK/BC /BL/BH /BK/BK/BV/C0/BX/CD/C6/BZ /BC/BD /BU /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BG/BG/BC /BL/BH /BK/BL/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /CT /B7/CT− > /BH/BF/BF /BL/BH /BL/BC/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BH/BH/BG /BL/BH /BL/BD/BV/C0/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/BL/BE/BX/CA/C4/BX/CA /BC/BC /CA/CE/CD/BX /BV/D7/BL/BF/CA/C7/CB/C6/BX/CA /BC/BC /CA/CE/CD/BX /BV/D7 > /BH/BG/BH /BL/BH /BL/BG/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/B4> /BD/BF/BI/BK/B5 /BL/BH /BL/BH/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BE/BD/BH /BL/BH /BL/BI/BV/C7/C6/CA/BT/BW /BL/BK /CA/CE/CD/BX νµ /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV > /BH/BL/BH /BL/BH /BL/BJ/BT/BU/BX /BL/BJ /CB /BV/BW/BY /D4 /D4 /BN /CI/prime χ→ /CT /B7/CT−/B8µ /B7µ− > /BD/BL/BC /BL/BH /BL/BK/BT/CA/C1/C5/BT /BL/BJ /CE/C6/CB /BU/CW/CP/CQ/CW/CP /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV > /BE/BI/BE /BL/BH /BL/BL/CE/C1/C4/BT/C1/C6 /BL/BG /BU /BV/C0/C5/BE νµ /CT→νµ /CT /BN νµ /CT→ νµ /CT/CJ> /BD/BG/BJ/BC/CL /BD/BC/BC/BY /BT/CA/BT /BZ/BZ/C1 /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA > /BE/BF/BD /BL/BC /BD/BC/BD/BT/BU/BX /BL/BC /BY /CE/C6/CB /CT /B7/CT−/CJ> /BD/BD/BG/BC/CL /BD/BC/BE/BZ/C7/C6/CI/BT/C4/BX/CI/B9/BZ/BA/BA/BA /BL/BC /BW /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/CJ> /BE/BD/BC/BC/CL /BD/BC/BF/BZ/CA/C1/BY /C7/C4/CB /BL/BC /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT/BN /D0/CX/CV/CW/D8 ν/CA/BK/BE/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BK/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC/BA/BC/BC/BC/BL/BL <θ< /BC/BA/BC/BC/BD/BL/BG/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BE/BC /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ s /BP /BL/BD /D8/D3 /BE/BC/BJ /BZ/CT/CE/BA/BK/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC/BA/BC/BC/BF/BD/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2/D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA /BK/BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BK/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D1/D9/D3/D2 /D4/CP/CX/D6/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE/BA/BK/BJ/BU/BT/CA/BZ/BX/CA /BC/BF /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8/D2/CT/D9/D8/D6/CX/D2/D3 δ /C6ν< /BD/BA /CC/CW/CT /D5/D9/CP /D6/CZ/B9/CW/CP/CS/D6/D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT /CC/CR /BP/BD/BH/BC /C5/CT/CE /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/CC/CW/CT /D0/CX/D1/CX/D8 /DB/CX/D8/CW /CC/CR /BP/BG/BC/BC /C5/CT/CE /CX/D7 > /BG/BF/BC/BC /BZ/CT/CE/BA/BK/BK/BV/C0/BX/CD/C6/BZ /BC/BD /BU /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CP /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CP/D2/CP/D0/DD/D7/CX/D7/BA/BK/BL/BT/BU/CA/BX/CD /BC/BC /CB /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC. /BC/BC/BD/BJ/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6/D8 /CW /CT/D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ /D7 /BP/BL/BC 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/D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4 δ /C6ν< /BD/B5/CP/D2/CS /D8/CW/CP/D8 ν/CA /CX/D7 /D0/CX/CV/CW/D8 /B4/lessorsimilar /BD /C5/CT/CE/B5/BA/BD/BC/BF/BZ/CA/C1/BY /C7/C4/CB /BL/BC /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /D1ν/CA/lessorsimilar /BD /C5/CT/CE/BA /CB/CT/CT /CP/D0/D7/D3 /BZ/CA/C1/BY /C7/C4/CB /BL/BC /BW /B8 /CA/C1/CI/CI/C7 /BL/BD/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIψ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIψ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIψ /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIψ/CIψ /CX/D7 /D8/CW/CT /CT/DC/D8/D6/CP /D2/CT/D9/D8/D6/CP/D0 /CQ /D3/D7/D3/D2 /CX/D2 /BX/BI→ /CB/C7/B4/BD/BC/B5 × /CD/B4/BD/B5ψ /BA /CVψ /BP /CT /BB/CR/D3/D7θ/CF /CX/D7 /CP/D7/D7/D9/D1/CT/CS/D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/BA /CF /CT /D0/CX/D7/D8 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 ρ /BP /BD /CQ/D9/D8 /DB/CX/D8/CW /D2/D3 /CU/D9/D6/B9/D8/CW/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /CQ /D6/CP/CR/CZ /CT/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP/D2/CS/CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS /CP/D7/D7/D9/D1/CT /CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BE/BE> /BK/BE/BE> /BK/BE/BE> /BK/BE/BE/BL/BH /BD/BC/BG/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /BV/BW/BY /D4 /D4 /B8 /CI/prime ψ→ /CT /B7/CT− > /BG/BJ/BH> /BG/BJ/BH> /BG/BJ/BH> /BG/BJ/BH/BL/BH /BD/BC/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BD/BC /BL/BH /CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT− > /BJ/BE/BH /BD/BC/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 > /BI/BJ/BH /BL/BH /BD/BC/BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY /D4 /D4 /BN /CI/prime ψ→ /CT /B7/CT−/B8µ /B7µ− > /BF/BI/BI /BL/BH /BD/BC/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /CT /B7/CT− > /BI/BC/BC /BD/BC/BL/BU/BT/CA/BZ/BX/CA /BC/BF /BU /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA > /BF/BH/BC /BL/BH /BD/BD/BC/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /CT /B7/CT− > /BE/BL/BG /BL/BH /BD/BD/BD/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BD/BF/BJ /BL/BH /BD/BD/BE/BV/C0/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BD/BG/BI /BL/BH /BD/BD/BF/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BH/BG /BL/BH /BD/BD/BG/BV/C7/C6/CA/BT/BW /BL/BK /CA/CE/CD/BX νµ /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV > /BH/BL/BC /BL/BH /BD/BD/BH/BT/BU/BX /BL/BJ /CB /BV/BW/BY /D4 /D4 /BN /CI/prime ψ→ /CT /B7/CT−/B8µ /B7µ− > /BD/BF/BH /BL/BH /BD/BD/BI/CE/C1/C4/BT/C1/C6 /BL/BG /BU /BV/C0/C5/BE νµ /CT→νµ /CT /BN νµ /CT→ νµ /CT > /BD/BC/BH /BL/BC /BD/BD/BJ/BT/BU/BX /BL/BC /BY /CE/C6/CB /CT /B7/CT−/CJ> /BD/BI/BC/CL /BD/BD/BK/BZ/C7/C6/CI/BT/C4/BX/CI/B9/BZ/BA/BA/BA /BL/BC /BW /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/CJ> /BE/BC/BC/BC/CL /BD/BD/BL/BZ/CA/C1/BY /C7/C4/CB /BL/BC /BW /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT/BN /D0/CX/CV/CW/D8 ν/CA/BD/BC/BG/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BD/BC/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC/BA/BC/BC/BE/BJ/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2/D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA /BD/BC/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BD/BC/BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D1/D9/D3/D2 /D4/CP/CX/D6/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE/BA/BD/BC/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC/BA/BC/BC/BD/BE/BL <θ< /BC/BA/BC/BC/BE/BH/BK/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BE/BC /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ s /BP/BL /BD/D8 /D3/BE /BC /BJ /BZ /CT /CE /BA/BD/BC/BL/BU/BT/CA/BZ/BX/CA /BC/BF /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8/D2/CT/D9/D8/D6/CX/D2/D3 δ /C6ν< /BD/BA /CC/CW/CT /D5/D9/CP /D6/CZ/B9/CW/CP/CS/D6/D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT /CC/CR /BP/BD/BH/BC /C5/CT/CE /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/CC/CW/CT /D0/CX/D1/CX/D8 /DB/CX/D8/CW /CC/CR /BP/BG/BC/BC /C5/CT/CE /CX/D7 > /BD/BD/BC/BC /BZ/CT/CE/BA/BD/BD/BC/BT/BU/CA/BX/CD /BC/BC /CB /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC. /BC/BC/BD/BK/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6 /D8/CW/CT/D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BL /BZ/CT/CE/BA/BD/BD/BD/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CT /B7/CT−→ /CU/CT/D6/D1/CX/D3/D2/D7/CP/D8√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BF /BZ/CT/CE/BA /BT/D7/D7/D9/D1/CT θ /BP/BC/BA /BU/D3/D9/D2/CS/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2/D8/CW/CT/CX/D6 /BY/CX/CV/D9/D6/CT /BD/BK/BA/BD/BD/BE/BV/C0/C7 /BC/BC /D9/D7/CT /DA/CP /D6/CX/D3/D9/D7 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CS/CP/D8/CP /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /CI/prime/D1/D3 /CS/CT/D0/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D1/C0 /BP/BD/BC/BC /BZ/CT/CE/BA/CB/CT/CT /BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BD/BF/BX/CA/C4/BX/CA /BL/BL /CV/CX/DA/CT /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC. /BC/BC/BD/BF<θ< /BC. /BC/BC/BE/BG/BA/BD/BD/BG/BV/C7/C6/CA/BT/BW/BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8 /BV/BV/BY/CA/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D2/D3 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/BA/BD/BD/BH/BT/BU/BX /BL/BJ /CB /AC/D2/CSσ /B4 /CI/prime/B5× /BU/B4 /CT /B7/CT−/B8µ /B7µ−/B5< /BG/BC /CU/CQ /CU/D3 /D6 /D1/CI/prime> /BI/BC/BC /BZ/CT/CE /CP/D8√ /D7 /BP/BD /BA /BK/CC /CT/CE/BA/BD/BD/BI/CE/C1/C4/BT/C1/C6 /BL/BG /BU /CP/D7/D7/D9/D1/CT /D1/D8 /BP /BD/BH/BC /BZ/CT/CE /CP/D2/CSθ /BP/BC/BA /CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2 /D8/CW/CT/D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BD/BJ/BT/BU/BX /BL/BC /BY /D9/D7/CT /CS/CP/D8/CP /CU/D3 /D6 /CA /B8 /CA/lscript/lscript /B8 /CP/D2/CS /BT/lscript/lscript /BA /BT/BU/BX /BL/BC /BY /AC/DC /D1/CF /BP/BK /BC. /BG/BL± /BC. /BG/BF± /BC. /BE/BG /BZ/CT/CE/CP/D2/CS /D1/CI /BP/BL /BD. /BD/BF± /BC. /BC/BF /BZ/CT/CE/BA/BD/BD/BK/BT/D7/D7/D9/D1/CT/D7 /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4 δ /C6ν< /BD/B5/CP/D2/CS /D8/CW/CP/D8 ν/CA /CX/D7 /D0/CX/CV/CW/D8 /B4/lessorsimilar /BD /C5/CT/CE/B5/BA/BD/BD/BL/BZ/CA/C1/BY /C7/C4/CB /BL/BC /BW /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /D1ν/CA/lessorsimilar /BD /C5/CT/CE/BA /CB/CT/CT /CP/D0/D7/D3 /CA/C1/CI/CI/C7 /BL/BD/BA /BG/BH/BE /BG/BH/BE/BG/BH/BE /BG/BH/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIη /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIη /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIη /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CIη/CIη /CX/D7 /D8/CW/CT /CT/DC/D8/D6/CP /D2/CT/D9/D8/D6/CP/D0 /CQ /D3/D7/D3/D2 /CX/D2 /BX/BI /D1/D3 /CS/CT/D0/D7/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /C9η /BP/radicalbig /BF/ /BK /C9χ−/radicalbig /BH/ /BK /C9ψ /BA /CVη /BP /CT /BB/CR/D3/D7θ/CF /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/BA /CF /CT /D0/CX/D7/D8 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW/D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 ρ /BP /BD /CQ/D9/D8 /DB/CX/D8/CW /D2/D3 /CU/D9/D6/D8/CW/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6/BA /CE /CP/D0/D9/CT/D7 /CX/D2/D4/CP /D6/CT/D2/D8/CW/CT/D7/CT/D7 /CP/D7/D7/D9/D1/CT /D7/D8/D6/D3/D2/CV/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /C0/CX/CV/CV/D7 /D7/CT/CR/D8/D3 /D6 /D1/D3/D8/CX/DA/CP/D8/CT/CS /CQ /DD /D7/D9/D4 /CT/D6/D7/D8/D6/CX/D2/CV/D1/D3 /CS/CT/D0/D7/BA /CE /CP/D0/D9/CT/D7 /CX/D2 /CQ /D6/CP/CR/CZ /CT/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7 /CP/D2/CS/CP/D7/D7/D9/D1/CT /CP /D0/CX/CV/CW/D8 /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BL/BD> /BK/BL/BD> /BK/BL/BD> /BK/BL/BD/BL/BH /BD/BE/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /BV/BW/BY /D4 /D4 /B8 /CI/prime η→ /CT /B7/CT− > /BH/BD/BH> /BH/BD/BH> /BH/BD/BH> /BH/BD/BH/BL/BH /BD/BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /CT /B7/CT− > /BI/BD/BL> /BI/BD/BL> /BI/BD/BL> /BI/BD/BL/BL/BH /BD/BE/BE/BV/C0/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BH/BC /BL/BH /CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT− > /BF/BI/BC /BL/BH /BD/BE/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /CT /B7/CT− > /BJ/BG/BH /BD/BE/BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 > /BJ/BE/BC /BL/BH /BD/BE/BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY /D4 /D4 /BN /CI/prime η→ /CT /B7/CT−/B8µ /B7µ− > /BD/BI/BC/BC /BD/BE/BI/BU/BT/CA/BZ/BX/CA /BC/BF /BU /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA > /BF/BD/BC /BL/BH /BD/BE/BJ/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /CT /B7/CT− > /BF/BE/BL /BL/BH /BD/BE/BK/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BF/BI/BH /BL/BH /BD/BE/BL/BX/CA/C4/BX/CA /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BK/BJ /BL/BH /BD/BF/BC/BV/C7/C6/CA/BT/BW /BL/BK /CA/CE/CD/BX νµ /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV > /BI/BE/BC /BL/BH /BD/BF/BD/BT/BU/BX /BL/BJ /CB /BV/BW/BY /D4 /D4 /BN /CI/prime η→ /CT /B7/CT−/B8µ /B7µ− > /BD/BC/BC /BL/BH /BD/BF/BE/CE/C1/C4/BT/C1/C6 /BL/BG /BU /BV/C0/C5/BE νµ /CT→νµ /CT /BN νµ /CT→ νµ /CT > /BD/BE/BH /BL/BC /BD/BF/BF/BT/BU/BX /BL/BC /BY /CE/C6/CB /CT /B7/CT−/CJ> /BK/BE/BC/CL /BD/BF/BG/BZ/C7/C6/CI/BT/C4/BX/CI/B9/BZ/BA/BA/BA /BL/BC /BW /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/CJ> /BF/BF/BC/BC/CL /BD/BF/BH/BZ/CA/C1/BY /C7/C4/CB /BL/BC /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT/BN /D0/CX/CV/CW/D8 ν/CA/CJ> /BD/BC/BG/BC/CL /BD/BF/BG/C4/C7/C8/BX/CI /BL/BC /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/BD/BE/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BD/BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC/BA/BC/BC/BG/BG/BJ <θ< /BC/BA/BC/BC/BF/BF/BD/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BE/BC /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ s /BP /BL/BD /D8/D3 /BE/BC/BJ /BZ/CT/CE/BA/BD/BE/BE/BV/C0/C7 /BC/BC /D9/D7/CT /DA/CP /D6/CX/D3/D9/D7 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CS/CP/D8/CP /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /CI/prime/D1/D3 /CS/CT/D0/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D1/C0 /BP/BD/BC/BC /BZ/CT/CE/BA/CB/CT/CT /BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BE/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC/BA/BC/BC/BL/BE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2/D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA /BD/BE/BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /BD/BE/BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D1/D9/D3/D2 /D4/CP/CX/D6/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE/BA/BD/BE/BI/BU/BT/CA/BZ/BX/CA /BC/BF /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8/D2/CT/D9/D8/D6/CX/D2/D3 δ /C6ν< /BD/BA /CC/CW/CT /D5/D9/CP /D6/CZ/B9/CW/CP/CS/D6/D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT /CC/CR /BP/BD/BH/BC /C5/CT/CE /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/CC/CW/CT /D0/CX/D1/CX/D8 /DB/CX/D8/CW /CC/CR /BP/BG/BC/BC /C5/CT/CE /CX/D7 > /BF/BF/BC/BC /BZ/CT/CE/BA/BD/BE/BJ/BT/BU/CA/BX/CD /BC/BC /CB /CV/CX/DA/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/vextendsingle/vextendsingleθ/vextendsingle/vextendsingle< /BC. /BC/BC/BE/BG/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6/D8 /CW /CT/D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BL /BZ/CT/CE/BA/BD/BE/BK/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CT /B7/CT−→ /CU/CT/D6/D1/CX/D3/D2/D7/CP/D8√ /D7 /BP/BL/BC /D8/D3 /BD/BK/BF /BZ/CT/CE/BA /BT/D7/D7/D9/D1/CT θ /BP/BC/BA /BU/D3/D9/D2/CS/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2/D8/CW/CT/CX/D6 /BY/CX/CV/D9/D6/CT /BD/BK/BA/BD/BE/BL/BX/CA/C4/BX/CA /BL/BL /CV/CX/DA/CT /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV − /BC. /BC/BC/BI/BE<θ< /BC. /BC/BC/BD/BD/BA/BD/BF/BC/BV/C7/C6/CA/BT/BW/BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8 /BV/BV/BY/CA/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D2/D3 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/BA/BD/BF/BD/BT/BU/BX /BL/BJ /CB /AC/D2/CSσ /B4 /CI/prime/B5× /BU/B4 /CT /B7/CT−/B8µ /B7µ−/B5< /BG/BC /CU/CQ /CU/D3 /D6 /D1/CI/prime> /BI/BC/BC /BZ/CT/CE /CP/D8√ /D7 /BP/BD /BA /BK/CC /CT/CE/BA/BD/BF/BE/CE/C1/C4/BT/C1/C6 /BL/BG /BU /CP/D7/D7/D9/D1/CT /D1/D8 /BP /BD/BH/BC /BZ/CT/CE /CP/D2/CSθ /BP/BC/BA /CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D0/CX/D1/CX/D8 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2 /D8/CW/CT/D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BF/BF/BT/BU/BX /BL/BC /BY /D9/D7/CT /CS/CP/D8/CP /CU/D3 /D6 /CA /B8 /CA/lscript/lscript /B8/CP /D2 /CS /BT/lscript/lscript /BA /BT/BU/BX /BL/BC /BY /AC/DC /D1/CF /BP/BK /BC. /BG/BL± /BC. /BG/BF± /BC. /BE/BG /BZ/CT/CE/CP/D2/CS /D1/CI /BP/BL /BD. /BD/BF± /BC. /BC/BF /BZ/CT/CE/BA/BD/BF/BG/CC/CW/CT/D7/CT /CP/D9/D8/CW/D3 /D6/D7 /CR/D0/CP/CX/D1 /D8/CW/CP/D8 /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ/D3 /D9 /D2 /CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8/D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4 δ /C6ν< /BD/B5 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /CI/prime/D1/CP/D7/D7/CT/D7 /CX/CU ν/CA /CX/D7 /D0/CX/CV/CW/D8 /B4/lessorsimilar /BD /C5/CT/CE/B5/BA/BD/BF/BH/BZ/CA/C1/BY /C7/C4/CB /BL/BC /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /D1ν/CA/lessorsimilar /BD /C5/CT/CE/BA /CB/CT/CT /CP/D0/D7/D3 /BZ/CA/C1/BY /C7/C4/CB /BL/BC /BW /B8 /CA/C1/CI/CI/C7 /BL/BD/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /D3/D8/CW/CT/D6 /CI/prime/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /D3/D8/CW/CT/D6 /CI/prime/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/D3 /D8 /CW /CT /D6 /CI/prime/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/D3 /D8 /CW /CT /D6 /CI/prime/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C5 /BV/BW/BY /CI/prime→ /CTµ/BD/BF/BJ/BT/BU/BT/CI/C7 /CE /BC/BG /BT /BW/BC /CI/prime→ /D8 /D8/BD/BF/BK/BU/BT/CA/BZ/BX/CA /BC/BF /BU /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /D0/CX/CV/CW/D8 ν/CA/BD/BF/BL/BV/C0/C7 /BC/BC /CA/CE/CD/BX /BX/BI /B9/D1/D3/D8/CX/DA/CP/D8/CT/CS/BD/BG/BC/BV/C0/C7 /BL/BK /CA/CE/CD/BX /BX/BI /B9/D1/D3/D8/CX/DA/CP/D8/CT/CS/BD/BG/BD/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /CI/prime→ /D5/D5/BD/BF/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C5 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/CP /D8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /CP/D2 /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /D3/D2 /CP /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA /BD/BF/BJ/CB/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CP /D6/D6/D3 /DB /D6/CT/D7/D3/D2/CP/D2/CR/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D8 /D8 /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA/BE /CU/D3 /D6 /D0/CX/D1/CX/D8 /D3/D2 σ /BU /BA/BD/BF/BK/BU/BT/CA/BZ/BX/CA /BC/BF /BU /D9/D7/CT /D8/CW/CT /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D0/CX/CV/CW/D8 /D2/CT/D9/D8/D6/CX/D2/D3 δ /C6ν /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BG/DF/BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /CV/CT/D2/CT/D6/CP/D0 /BX/BI /D1/D3/D8/CX/DA/CP/D8/CT/CS /D1/D3 /CS/CT/D0/D7/BA/BD/BF/BL/BV/C0/C7 /BC/BC /D9/D7/CT /DA/CP /D6/CX/D3/D9/D7 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CS/CP/D8/CP /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /CI/prime/D1/D3 /CS/CT/D0/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D1/C0 /BP/BD/BC/BC /BZ/CT/CE/BA/CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /CV/CT/D2/CT/D6/CP/D0 /BX/BI /B9/D1/D3/D8/CX/DA/CP/D8/CT/CS /D1/D3 /CS/CT/D0/D7/BA/BD/BG/BC/BV/C0/C7 /BL/BK /D7/D8/D9/CS/DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /CU/D3/D9/D6/B9/BY /CT/D6/D1/CX /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D2/D3 /CI /B9 /CI/prime/D1/CX/DC/CX/D2/CV/BA/BD/BG/BD/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CI/prime/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CS/CX/CY/CT/D8/D7 /CP/D8√ /D7 /BP/BD. /BK/CC /CT/CE/BA /BY /D3 /D6 /CI/prime/DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW/CR/D3/D9/D4/D0/CX/D2/CV/B8 /D2/D3 /CQ /D3/D9/D2/CS /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /C1/D2/CS/CX/D6/CT/CR/D8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/CP/D9/CV/CT /BU/D3/D7/D3/D2/D7 /C1/D2/CS/CX/D6/CT/CR/D8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/CP/D9/CV/CT /BU/D3/D7/D3/D2/D7/C1/D2/CS/CX/D6/CT/CR/D8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/CP/D9/CV/CT /BU/D3/D7/D3/D2/D7 /C1/D2/CS/CX/D6/CT/CR/D8 /BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/CP/D9/CV/CT /BU/D3/D7/D3/D2/D7/BU/D3/D9/D2/CS/D7 /D3/D2 /CP /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CI /CQ/D3 /D7 /D3 /D2 /D3 /D6 /D4/CW/D3/D8/D3/D2 /CX/D2 /CS /BP/BD /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/BA/CC/CW/CT/D7/CT /CQ /D3/D9/D2/CS/D7 /CR/CP/D2 /CP/D0/D7/D3 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /BD/BB /CA /B8 /D8/CW/CT /D7/CX/DE/CT /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP/CS/CX/D1/CT/D2/D7/CX/D3/D2/BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /CQ /D3/D9/D2/CS/D7 /CP/D7/D7/D9/D1/CT /CP/D0/D0 /CU/CT/D6/D1/CX/D3/D2/D7 /D0/CX/DA/CT /D3/D2 /CP /D7/CX/D2/CV/D0/CT /CQ /D6/CP/D2/CT/CP/D2/CS /CP/D0/D0 /CV/CP/D9/CV/CT /AC/CT/D0/CS/D7 /D3 /CR/CR/D9/D4 /DD /D8/CW/CT /BG/B7 /CS /B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /CQ/D9/D0/CZ/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /CK/BX/DC/D8/D6/CP/BW/CX/D1/CT/D2/D7/CX/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /CK/CB/CT/CP /D6/CR/CW/CT/D7Ꜽ /C4/CX/D7/D8/CX/D2/CV/D7 /CX/D2 /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /BA /CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BJ /BD/BG/BE/C5/CD/BX/BV/C3 /BC/BE /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BF. /BF /BL/BH /BD/BG/BF/BV/C7/CA/C6/BX/CC /BC/BC /CA/CE/CD/BX /CTν /D5/D5/prime > /BH/BC/BC/BC /BD/BG/BG/BW/BX/C4/BZ/BT/BW/C7 /BC/BC /CA/CE/CD/BX /epsilon1/C3 > /BE. /BI /BL/BH /BD/BG/BH/BW/BX/C4/BZ/BT/BW/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BF. /BF /BL/BH /BD/BG/BI/CA/C1/CI/CI/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BE. /BL /BL/BH /BD/BG/BJ/C5/BT/CA/BV/C1/BT/C6/C7 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BE. /BH /BL/BH /BD/BG/BK/C5/BT/CB/C1/C8 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BD. /BI /BL/BC /BD/BG/BL/C6/BT /CC/C0 /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BF. /BG /BL/BH /BD/BH/BC/CB/CC/CA/CD/C5/C1/BT /BL/BL /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/BD/BG/BE/C5/CD/BX/BV/C3 /BC/BE /D0/CX/D1/CX/D8 /CX/D7 /BE σ /CP/D2/CS /CX/D7 /CU/D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /AC/D8 /CX/CV/D2/D3 /D6/CX/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D1/D3/D2/CV/D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT/D7/BA /C0/CX/CV/CV/D7 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /CR/D3/D2/AC/D2/CT/CS /D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CT /CP/D2/CS /CX/D8/D7 /D1/CP/D7/D7 /CX/D7 /AC/DC/CT/CS/BA /BY /D3 /D6 /D7/CR/CT/B9/D2/CP /D6/CX/D3/D7 /D3/CU /CQ/D9/D0/CZ /C0/CX/CV/CV/D7/B8 /D3/CU /CQ /D6/CP/D2/CT/B9/CB/CD/B4/BE/B5/C4 /B8 /CQ/D9/D0/CZ/B9/CD/B4/BD/B5/CH /B8 /CP/D2/CS /D3/CU /CQ/D9/D0/CZ/B9/CB/CD/B4/BE/B5/C4 /B8/CQ /D6/CP/D2/CT/B9/CD/B4/BD/B5/CH /B8/D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D0/CX/D1/CX/D8/D7 /CP /D6/CT> /BG. /BI/CC /CT/CE/B8> /BG. /BF/CC /CT/CE /CP/D2/CS > /BF. /BC/CC /CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BG/BF/BU/D3/D9/D2/CS /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D0/CX/D1/CX/D8/D7 /D3/D2 /CTν /D5/D5/prime/CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/B8 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /C0/BX/CA/BT /CP/D2/CS/D8/CW/CT /CC /CT/DA/CP/D8/D6/D3/D2/BA/BD/BG/BG/BU/D3/D9/D2/CS /CW/D3/D0/CS/D7 /D3/D2/D0/DD /CX/CU /AC/D6/D7/D8 /D8 /DB /D3 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7 /D3/CU /D5/D9/CP /D6/CZ/D7 /D0/CX/DA/CT/D7 /D3/D2 /D7/CT/D4/CP /D6/CP/D8/CT /CQ /D6/CP/D2/CT/D7/BA /C1/CU /D5/D9/CP /D6/CZ/D1/CX/DC/CX/D2/CV /CX/D7 /D2/D3/D8 /CR/D3/D1/D4/D0/CT/DC/B8 /D8/CW/CT/D2 /CQ /D3/D9/D2/CS /D0/D3 /DB /CT/D6/D7 /D8/D3 /BG/BC/BC /CC /CT/CE /CU/D6/D3/D1 /A1 /D1/C3 /BA/BD/BG/BH/CB /CT /CT/BY /CX /CV /D7 /BA /BD /CP /D2 /CS /BE/D3 /CU /BW/BX /C4 /BZ /BT /BW/C7/BC /BC/CU /D3 /D6 /D7/CT/DA/CT/D6/CP/D0 /D1/D3 /CS/CT/D0 /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7/BA /CB/D4 /CT/CR/CX/CP/D0 /CQ /D3/D9/D2/CS/CP /D6/DD /CR/D3/D2/B9/CS/CX/D8/CX/D3/D2/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /DB/CW/CX/CR/CW /D4 /CT/D6/D1/CX/D8 /C3/C3 /D7/D8/CP/D8/CT/D7 /CS/D3 /DB/D2 /D8/D3 /BL/BH/BC /BZ/CT/CE /CP/D2/CS /D8/CW/CP/D8 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /C9/CF /B4/BV/D7/B5/BA /C9/D9/D3/D8/CT/CS /CQ /D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7 /CP/D0/D0 /C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/D7 /CR/D3/D2/AC/D2/CT/CS /D8/D3 /CQ /D6/CP/D2/CT/BN/D4/D0/CP/CR/CX/D2/CV /D3/D2/CT /C0/CX/CV/CV/D7 /CS/D3/D9/CQ/D0/CT/D8 /CX/D2 /D8/CW/CT /CQ/D9/D0/CZ /D0/D3 /DB /CT/D6/D7 /CQ /D3/D9/D2/CS /D8/D3 /BE . /BF/CC /CT/CE/BA/BD/BG/BI/BU/D3/D9/D2/CS /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /C0/CX/CV/CV/D7 /AC/CT/D0/CS /CX/D7 /D8/D6/CP/D4/D4 /CT/CS /D3/D2/D8/CW/CT /D1/CP/D8/D8/CT/D6 /CQ /D6/CP/D2/CT/BA /C1/CU /D8/CW/CT /C0/CX/CV/CV/D7 /D4 /D6/D3/D4/CP/CV/CP/D8/CT/D7 /CX/D2 /D8/CW/CT /CQ/D9/D0/CZ/B8 /D8/CW/CT /CQ /D3/D9/D2/CS /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3 /BF . /BK/CC /CT/CE/BA/BD/BG/BJ/BU/D3/D9/D2/CS /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CP/D2/CP/D0/DD/D7/CX/D7 /CQ/D9/D8 /CR/D3/D2/D7/CX/CS/CT/D6/CX/D2/CV /D3/D2/D0/DD /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT/C3/C3 /CF /CQ /D3/D7/D3/D2/D7/BA/BD/BG/BK/BZ/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CT/CS /D8/D3 /D3/CQ/D8/CP/CX/D2 /CQ /D3/D9/D2/CS /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D4 /D3/D7/CX/D8/CX/D3/D2 /D3/CU /C0/CX/CV/CV/D7 /D3/D2/CQ /D6/CP/D2/CT /D3 /D6 /CX/D2 /CQ/D9/D0/CZ/BA/BD/BG/BL/BU/D3/D9/D2/CS/D7 /CU/D6/D3/D1 /CT/AB/CT/CR/D8 /D3/CU /C3/C3 /D7/D8/CP/D8/CT/D7 /D3/D2 /BZ/BY /B8α /B8 /C5/CF /B8 /CP/D2/CS /C5/CI /BA /C0/CP /D6/CS /CR/D9/D8/D3/AB /CP/D8 /D7/D8/D6/CX/D2/CV /D7/CR/CP/D0/CT/CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D9/D7/CX/D2/CV /CV/CP/D9/CV/CT /CR/D3/D9/D4/D0/CX/D2/CV /D9/D2/CX/AC/CR/CP/D8/CX/D3/D2/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CS /BP/BE/B8/BF/B8/BG /D6/CX/D7/CT /D8/D3 /BF . /BH/B8 /BH. /BJ/B8 /CP/D2/CS /BJ . /BK/CC /CT/CE/BA/BD/BH/BC/BU/D3/D9/D2/CS /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /C0/CX/CV/CV/D7 /CR/D3/D2/AC/D2/CT/CS /D8/D3 /D8/CW/CT /D1/CP/D8/D8/CT/D6 /CQ /D6/CP/D2/CT /DB/CX/D8/CW /D1/C0 /BP/BH/BC/BC /BZ/CT/CE/BA /BY /D3 /D6 /C0/CX/CV/CV/D7/CX/D2 /D8/CW/CT /CQ/D9/D0/CZ/B8 /D8/CW/CT /CQ /D3/D9/D2/CS /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3 /BF . /BH/CC /CT/CE/BA LEPTOQUARKS Written November 2007 by S. Rolli (Tufts U.) and M. Tanabashi (Nagoya U.) Leptoquarks are hypothetical particles carrying both baryon number (B) and lepton number (L). The possible quantum num-bers of leptoquark states can be restricted by assuming that their direct interactions with the ordinary SM fermions are di- mensionless and invariant under the standard model (SM) gaugegroup. Table 1 shows the list of all possible quantum numberswith this assumption [1]. The columns of SU(3) C,SU(2)W, andU(1)Yin Table 1 indicate the QCD representation, the weak isospin representation, and the weak hypercharge, respec-tively. The spin of a leptoquark state is taken to be 1 (vector l e p t o q u a r k )o r0( s c a l a rl e p t o q u a r k ) . Table 1: Possible leptoquarks and their quan- tum numbers. Spin 3 B+LS U (3)cSU(2)WU(1)YAllowed coupling 0 −2 ¯31 1 /3¯ qc L/lscriptLor ¯uc ReR 0 −2 ¯31 4 /3 ¯dc ReR 0 −2 ¯33 1 /3¯ qc L/lscriptL 1 −2 ¯32 5 /6¯qc LγµeRor¯dc Rγµ/lscriptL 1 −2 ¯32 −1/6¯ uc Rγµ/lscriptL 00 32 7 /6¯ qLeRor ¯uR/lscriptL 00 32 1 /6 ¯dR/lscriptL 10 31 2 /3¯qLγµ/lscriptLor¯dRγµeR 10 31 5 /3¯ uRγµeR 10 33 2 /3¯ qLγµ/lscriptL /BG/BH/BF /BG/BH/BF/BG/BH/BF /BG/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 If we do not require leptoquark states to couple directly with SM fermions, diﬀerent assignments of quantum numbersbecome possible [2,3]. Leptoquark states are expected to exist in various extensions of SM. The Pati-Salam model [4] is an example predicting the existence of a leptoquark state. Vector leptoquark states also exist in grand uniﬁcation theories based on SU(5) [5], SO(10) [6], which includes Pati-Salam color SU(4), and larger gauge groups. Scalar quarks in supersymmetric modelswith R-parity violation may also have leptoquark-type Yukawacouplings. The bounds on the leptoquark states can thereforebe applied to constraining R-parity-violating supersymmetricmodels. Scalar leptoquarks are expected to exist at TeV scale in extended technicolor models [7,8] where leptoquark states appear as the bound states of techni-fermions. Compositenessof quarks and leptons also provides examples of models whichmay have light leptoquark states [9]. Bounds on leptoquark states are obtained both directly and indirectly. Direct limits are from their production cross sectionsat colliders, while indirect limits are calculated from the bounds on the leptoquark-induced four-fermion interactions, which are obtained from low-energy experiments, or from collider experi-ments below threshold. If a leptoquark couples to fermions more than a single generation in the mass eigenba sis of the SM fermions, it can induce four-fermion interactions c ausing ﬂavor-changing neutral currents and lepton-family-number violations. The quantum number assignment of Table 1 allows several leptoquark states to couple to both left- and right-handed quarks simultaneously.Such leptoquark states are called non-chiral and may causefour-fermion interactions aﬀecting the ( π→eν)/(π→µν) ratio [10]. Non-chiral scalar leptoquarks also contribute tothe muon anomalous magnetic moment [11,12]. Indirect limitsprovide stringent constraints on these leptoquarks. It is therefore often assumed t hat a leptoquark state cou- ples only to a single generation in a chiral interaction, where indirect limits become much weaker. This assumption givesstrong constraints on concrete models of leptoquarks, how- ever. Leptoquark states which couple only to left- or right-handed quarks are called chiral l eptoquarks. Leptoquark states which couple only to the ﬁrst (second, third) generationare referred as the ﬁrst- (second-, third-) generation lepto- quarks. Refs. [13,14] give extens ive lists of the bounds on the leptoquark-induced four-fermion interactions. For the isoscalar and vector leptoquarks S 0andV0, for example, which cou- ple with the ﬁrst- (second-) gen eration left-handed quark, and the ﬁrst-generation lef t-handed lepton, the bounds of Ref. 13 read λ2<0.03×(MLQ/300 GeV)2forS0,a n d λ2<0.02×(MLQ/300 GeV)2forV0(λ2<5×(MLQ/300 GeV)2 forS0,a n d λ2<3×(MLQ/300 GeV)2forV0)w i t h λbe- ing the leptoquark coupling strength. The e+e−experiments are sensitive to the indirect eﬀects coming from t-a n d u- channel exchanges of leptoquarks in the e+e−→q¯qprocess. The HERA experiments give bounds on the leptoquark-inducedfour-fermion interaction. For d etailed bounds obtained in this way, see the Boson Particle Listings for “Indirect Limits forLeptoquarks” and its references. Collider experiments provide direct limits on the lepto- quark states through limits on the pair- and single-production cross sections. The leading-order cross sections of the parton processes q+¯q→LQ+ LQ g+g→LQ+ LQ e+q→LQ (1) may be written as [15] ˆσLO/bracketleftBig q¯q→LQ + LQ/bracketrightBig =2α2 sπ 27ˆsβ3, ˆσLO/bracketleftBig gg→LQ + LQ/bracketrightBig =α2 sπ 96ˆs ×/bracketleftBig β(41−31β2)+( 1 8 β2−β4−17) log1+β 1−β/bracketrightBig , ˆσLO/bracketleftBig eq→LQ/bracketrightBig =πλ2 4δ(ˆs−M2 LQ)( 2 ) for a scalar leptoquark. Here√ ˆsis the invariant energy of the parton subprocess, and β≡/radicalBig 1−4M2 LQ/ˆs. The leptoquark Yukawa coupling is given by λ. Leptoquarks are also produced singly at hadron colliders through g+q→LQ+/lscript[16], which allows extending the collider reach in the leptoquark search [17],depending on the leptoquark Yukawa coupling. The Tevatron and LEP experiments search for pair produc- tion of the leptoquark states, which arises from the leptoquarkgauge interaction. The gauge couplings of a scalar leptoquarkare determined uniquely according to its quantum numbers inTable 1. Since all of the leptoquark states belong to color-tripletrepresentation, the scalar leptoq uark pair-production cross sec- tion at Tevatron can be determin ed solely as a function of the leptoquark mass without making further assumptions. This is in contrast to the indirect or single-production limits, which give constraints in the leptoquark mass-coupling plane. For theﬁrst- and second-generation scalar leptoquark states with de-caying branching fraction B(eq)=1a n d B(µq)=1 ,t h eC D F and D0 experiments obtain the lower bounds on the leptoquarkmass >236 GeV (ﬁrst generation, CDF) [18], >256 GeV (ﬁrst generation, D0) [19], >226 GeV (second generation, CDF) [20], and >251 GeV (second generation, D0) [21] at 95% CL. On the other hand, the magnetic-dipole-type and theelectric-quadrupole-type interactions of a vector leptoquark arenot determined even if we ﬁx its gauge quantum numbers aslisted in the Table [22]. The production of vector leptoquarksdepends in general on additional assumptions that the lepto-quark couplings and their pair-production cross sections are enhanced relative to the scalar leptoquark contributions. At the Tevatron for instance, since the acceptance for vector and scalarleptoquark detection is similar, limits on the vector leptoquark /BG/BH/BG /BG/BH/BG/BG/BH/BG /BG/BH/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 Figure 1: Limits on two typical ﬁrst- generation scalar leptoquark states in the mass-coupling plane. The upper ﬁgure is for a weak-isodoublet, weak-hypercharge 7 /6, 3B+L= 0 leptoquark state, while the lower ﬁgure for a weak-isosinglet, weak-hypercharge −1/3, 3B+L= 2 state. Color version at end of book. mass will be more stringent. The leptoquark pair-production cross sections in e +e−collisions depend on the leptoquark SU(2)×U(1) quantum numbers and Yukawa coupling with elec- tron [23]. The OPAL experiment gives mass bounds on variousleptoquark states from the pair-production cross sections [24].For a second-generation weak-i sosinglet weak-hypercharge −4/3 scalar-leptoquark state, for example, the OPAL pair-productionbound is M LQ>100 GeV at 95% CL. The searches for the leptoquark single production are per- formed by the HERA experiments. Since the leptoquark single-production cross section depends on the leptoquark Yukawacoupling, the leptoquark limits from HERA are usually dis-played in the mass-coupling plane. For leptoquark Yukawacoupling λ=0.1, the ZEUS bounds on the ﬁrst-generation leptoquarks range from 248 to 290 GeV, depending on the lep- toquark species [25]. Similar bounds are obtained by H1 [26].The LEP experiments also search for the single production of the leptoquark states from the process eγ→LQ+q. Fig. 1 summarizes D0, LEP, and H1 limits on two typical ﬁrst-generation scalar-leptoq uark states in the mass-coupling plane [26]. The search for LQ will be continued soon at the CERN LHC. Preliminary feasability studies by the LHC experimentsATLAS [27] and CMS [28] indicate that clear signals can beestablished for masses up to about M(LQ) 1.3 to 1.4 TeV forﬁrst- and second-generation scalar LQ, with a ﬁnal reach ofpresumably 1.5 TeV. Reference 1. W. Buchm¨ uller, R. R¨ uckl, and D. Wyler, Phys. Lett. B191 , 442 (1987). 2. K. S. Babu, C. F. Kolda, and J. March-Russell, Phys. Lett. B408 , 261 (1997). 3. J. L. Hewett and T. G. Rizzo, Phys. Rev. D58, 055005 (1998). 4. J.C. Pati and A. 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B464 , 223 (1999). /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /CR/D3/D0/D3 /D6/D3 /D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BE/BL> /BE/BE/BL> /BE/BE/BL> /BE/BE/BL/BL/BH /BD/BH/BD/BT/BU/BT/CI/C7 /CE /BC/BJ /C2 /BW/BC /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BH/BD> /BE/BH/BD> /BE/BH/BD> /BE/BH/BD/BL/BH /BD/BH/BE/BT/BU/BT/CI/C7 /CE /BC/BI /BT /BW/BC /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BE/BI /BL/BH /BD/BH/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CC /BV/BW/BY /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BH/BI> /BE/BH/BI> /BE/BH/BI> /BE/BH/BI/BL/BH /BD/BH/BG/BT/BU/BT/CI/C7 /CE /BC/BH /C0 /BW/BC /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BF/BI /BL/BH /BD/BH/BH/BT /BV/C7/CB/CC /BT /BC/BH /C8 /BV/BW/BY /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BF/BI /BL/BH /BD/BH/BI/BT/BU/BT/CI/C7 /CE /BC/BI /C4 /BW/BC /BT/D0/D0 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7 > /BD/BD/BJ /BL/BH /BD/BH/BJ/BT /BV/C7/CB/CC /BT /BC/BH /C1 /BV/BW/BY /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BL/BL /BL/BH /BD/BH/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA /C7/C8 /BT/C4 /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BD/BC/BC /BL/BH /BD/BH/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA /C7/C8 /BT/C4 /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BL/BK /BL/BH /BD/BH/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA /C7/C8 /BT/C4 /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BL/BK /BL/BH /BD/BH/BL/BT/BU/BT/CI/C7 /CE /BC/BE /BW/BC /BT/D0/D0 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7 > /BE/BE/BH /BL/BH /BD/BI/BC/BT/BU/BT/CI/C7 /CE /BC/BD /BW /BW/BC /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BK/BH. /BK /BL/BH /BD/BI/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C5 /C7/C8 /BT/C4 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA > /BK/BH. /BH /BL/BH /BD/BI/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C5 /C7/C8 /BT/C4 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA > /BK/BE. /BJ /BL/BH /BD/BI/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C5 /C7/C8 /BT/C4 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /CA > /BE/BC/BC /BL/BH /BD/BI/BE/BT/BU/BU/C7/CC/CC /BC/BC /BV /BW/BC /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BD/BE/BF /BL/BH /BD/BI/BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /BV/BW/BY /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BD/BG/BK /BL/BH /BD/BI/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /BV/BW/BY /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BD/BI/BC /BL/BH /BD/BI/BH/BT/BU/BU/C7/CC/CC /BL/BL /C2 /BW/BC /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BE/BH /BL/BH /BD/BI/BI/BT/BU/BU/C7/CC/CC /BL/BK /BX /BW/BC /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BL/BG /BL/BH /BD/BI/BJ/BT/BU/BU/C7/CC/CC /BL/BK /C2 /BW/BC /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BC/BE /BL/BH /BD/BI/BK/BT/BU/BX /BL/BK /CB /BV/BW/BY /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BG/BE /BL/BH /BD/BI/BL/BZ/CA/C7/CB/CB/B9/C8/C1/C4/BV/C0/BA/BA/BA /BL/BK /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BL/BL /BL/BH /BD/BJ/BC/BT/BU/BX /BL/BJ /BY /BV/BW/BY /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BD/BF /BL/BH /BD/BJ/BD/BT/BU/BX /BL/BJ /CG /BV/BW/BY /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BG/BH. /BH /BL/BH /BD/BJ/BE, /BD/BJ/BF/BT/BU/CA/BX/CD /BL/BF /C2 /BW/C4/C8/C0 /BY/CX/D6/D7/D8 /B7 /D7/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BG/BG. /BG /BL/BH /BD/BJ/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BG/BG. /BH /BL/BH /BD/BJ/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BG/BH /BL/BH /BD/BJ/BG/BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D2/D3/D2/CT /BK . /BL/DF /BE/BE. /BI /BL/BH /BD/BJ/BH/C3/C1/C5 /BL/BC /BT/C5/CH /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D2/D3/D2/CT /BD/BC . /BE/DF /BE/BF. /BE /BL/BH /BD/BJ/BH/C3/C1/C5 /BL/BC /BT/C5/CH /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D2/D3/D2/CT /BH/DF /BE/BC . /BK /BL/BH /BD/BJ/BI/BU/BT/CA/CC/BX/C4 /BK/BJ /BU /C2/BT/BW/BX/D2/D3/D2/CT /BJ/DF /BE/BC . /BH /BL/BH /BD/BJ/BJ/BU/BX/C0/CA/BX/C6/BW /BK/BI /BU /BV/BX/C4/C4/BD/BH/BD/BT/BU/BT/CI/C7 /CE/BC /BJ /C2 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/D7 /D3/CU /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 ν /CQ /CX/D2/D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BL /BI/CC /CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/CQ /D3/DA/CT /CP/D7/D7/D9/D1/CT/D7 /BU/B4 ν /CQ /B5/BP /BD /BA /BD/BH/BE/BT/BU/BT/CI/C7 /CE/BC /BI /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /D9/D7/CX/D2/CV µµ /CY/CY /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1/BP /BD/BA/BK /CC /CT/CE /CP/D2/CS /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/CQ /D3/DA/CT /CP/D7/D7/D9/D1/CT/D7 /BU/B4 µ /D5 /B5/BP /BD /BA /BY /D3 /D6/BU /B4µ /D5 /B5 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/BD/BB/BF/B8 /CX/D7/D3/D7/D4/CX/D2/B9/BC /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /lscript−/D5 /D3 /D6ν /D5 /DB/CX/D8/CW /CP/D2/DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D3/D8/CW/CT/D6 /CR/CW/CP /D6/CV/CT/B9/CX/D7/D3/D7/D4/CX/D2 /CP/D7/D7/CX/CV/D2/D1/CT/D2/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/BA/BD/BJ/BH/C3/C1/C5 /BL/BC /CP/D7/D7/D9/D1/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT /BE/BB/BF /D7/CR/CP/D0/CP /D6/B9/D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /DA/CX/CP /D4/CW/D3/D8/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA/CC/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /CP/D2/DD /D1/CX/DC/D8/D9/D6/CT /D3/CU/CS/CT /B7/CP/D2/CS /D9 ν /B4 /D7µ /B7/CP/D2/CS /CR ν /B5/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BD/BJ/BI/BU/BT/CA/CC/BX/C4 /BK/BJ /BU /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /DB/CW/CT/D2 /CP /D4/CP/CX/D6 /D3/CU /CR/CW/CP /D6/CV/CT /BE/BB/BF /D7/D4/CX/D2/D0/CT/D7/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CG /CX/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS/DB/CX/D8/CW /D4 /D3/CX/D2/D8 /CR/D3/D9/D4/D0/CX/D2/CV/B8 /CP/D2/CS /DB/CW/CT/D2 /D8/CW/CT/DD /CS/CT/CR/CP /DD /D9/D2/CS/CT/D6 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /BU/B4/CG → /CR νµ /B5 /B7 /BU/B4/CG →/D7µ /B7/B5/BP /BD /BA/BD/BJ/BJ/BU/BX/C0/CA/BX/C6/BW/BK/BI /BU /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8 /CP /CR/CW/CP /D6/CV/CT /BE/BB/BF /D7/D4/CX/D2/D0/CT/D7/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/B8χ /B8 /CS/CT/CR/CP /DD/D7 /CT/CX/D8/CW/CT/D6 /CX/D2/D8/D3/D7µ /B7/D3 /D6 /CR ν /BM/BU /B4χ→ /D7µ /B7/B5/B7 /BU /B4 χ→ /CR ν /B5/BP/BD /BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D5 /B9/lscript /B9/D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV /CV/C4/C9 /BA /C1/D8 /CX/D7 /D3/CU/D8/CT/D2 /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8/CV /BE/C4/C9 /BB/BGπ /BP/BD/BB/BD/BF/BJ/BA /C4/CX/D1/CX/D8/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /CU/D3 /D6 /CP /D7/CR/CP/D0/CP /D6/B8 /DB /CT/CP/CZ /CX/D7/D3/D7/CR/CP/D0/CP /D6/B8 /CR/CW/CP /D6/CV/CT− /BD/BB/BF /D0/CT/D4/D8/D3/B9/D5/D9/CP /D6/CZ/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BL/BK> /BE/BL/BK> /BE/BL/BK> /BE/BL/BK/BL/BH /BD/BJ/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BF /BU /CI/BX/CD/CB /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BJ/BF> /BJ/BF> /BJ/BF> /BJ/BF/BL/BH /BD/BJ/BL/BT/BU/CA/BX/CD /BL/BF /C2 /BW/C4/C8/C0 /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BC/BT/BU/BT/CI/C7 /CE /BC/BJ /BX /BW/BC /CB/CT/CR/D3/D2/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BL/BH /BL/BH /BD/BK/BD/BT/C3/CC /BT/CB /BC/BH /BU /C0/BD /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/BD/BK/BE/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BH /BT /CI/BX/CD/CB /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 > /BD/BL/BJ /BL/BH /BD/BK/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BU /C7/C8 /BT/C4 /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/BD/BK/BG/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /CI/BX/CD/CB /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C3/BT/C6/C7 /CE/BC /BH /BT > /BE/BL/BC /BL/BH /BD/BK/BH/BT/BW/C4/C7/BY/BY /BC/BD /BV /C0/BD /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BC/BG /BL/BH /BD/BK/BI/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BD /CI/BX/CD/CB /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/BD/BK/BJ/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BC /BX /CI/BX/CD/CB /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BD/BI/BD /BL/BH /BD/BK/BK/BT/BU/CA/BX/CD /BL/BL /BZ /BW/C4/C8/C0 /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BE/BC/BC /BL/BH /BD/BK/BL/BT/BW/C4/C7/BY/BY /BL/BL /C0/BD /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/BD/BL/BC/BW/BX/CA/CA/C1/BV/C3 /BL/BJ /CI/BX/CD/CB /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 > /BD/BI/BK /BL/BH /BD/BL/BD/BW/BX/CA/CA/C1/BV/C3 /BL/BF /CI/BX/CD/CB /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/BD/BJ/BK/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BF /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CP /D7/CR/CP/D0/CP /D6/B8 /DB /CT/CP/CZ /CX/D7/D3/D7/CR/CP/D0/CP /D6/B8 /CR/CW/CP /D6/CV/CT− /BD/BB/BF /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CT/CS/DB/CX/D8/CW /CT/CA /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BD/BD/DF /BD/BE /CP/D2/CS /CC /CP/CQ/D0/CT /BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1/D2/D9/D1/CQ /CT/D6/D7/BA/BD/BJ/BL/C4/CX/D1/CX/D8 /CU/D6/D3/D1 /D7/CX/D2/CV/D0/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CI /CS/CT/CR/CP /DD /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CP /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU/CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /lscript /D5 /B5/BP /BE /BB /BF /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /BJ/BJ /BZ/CT/CE /CX/CU /AC/D6/D7/D8 /CP/D2/CS/D7/CT/CR/D3/D2/CS /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/BA/BD/BK/BC/BT/BU/BT/CI/C7 /CE/BC /BJ /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /D7/CX/D2/CV/D0/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/CW/D6/D3/D9/CV/CW /D5/CV /CU/D9/D7/CX/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7 /CX/D2 /D4 /D4/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA /BD/BK/BD/BT/C3/CC /BT/CB /BC/BH /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CP /D7/CR/CP/D0/CP /D6/B8 /DB /CT/CP/CZ /CX/D7/D3/D7/CR/CP/D0/CP /D6/B8 /CR/CW/CP /D6/CV/CT− /BD/BB/BF /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CT/CS /DB/CX/D8/CW/CT/CA /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/BA/BD/BK/BE/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BH/D7 /CT /CP /D6/CR/CW /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA/BI/DF/BD/BC /CP/D2/CS /CC /CP/CQ/D0/CT/D7 /BD/DF/BK /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/CT/CS /D0/CX/D1/CX/D8/D7/BA/BD/BK/BF/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV/D4/D0/CP/D2/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CP/D2/CS /BY/CX/CV/BA /BH/BA/BD/BK/BG/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE/D7 /CT /CP /D6/CR/CW /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BI/DF /BJ /CP/D2/CS /CC /CP/CQ/D0/CT/D7 /BH/DF /BI /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/CT/CS /D0/CX/D1/CX/D8/D7/BA/BD/BK/BH/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV/D4/D0/CP/D2/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/BA/BD/BK/BI/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BK/BJ/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BC /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /BY /BP/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CX/D2 /CT /B7/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA /BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD/BA/BD/BK/BK/BT/BU/CA/BX/CD /BL/BL /BZ /D0/CX/D1/CX/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D4 /D6/D3 /CR/CT/D7/D7 /CTγ→ /C4/C9/B7/D5 /BA /BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /D7/CR/CP/D0/CP /D6/D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/B9/D1/CP/D7/D7 /D4/D0/CP/D2/CT/B8 /D7/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CP/D2/CS /CC /CP/CQ/D0/CT /BE/BA/BD/BK/BL/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV/D4/D0/CP/D2/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BF /CP/D2/CS /BY/CX/CV/BA /BD/BG/BA /BT/BW/C4/C7/BY/BY /BL/BL /CP/D0/D7/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BT/BW/C4/C7/BY/BY /BL/BL /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C1/BW /BL/BI /BU /BA/BD/BL/BC/BW/BX/CA/CA/C1/BV/C3 /BL/BJ /D7/CT/CP /D6/CR/CW /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BH/DF/BK /CP/D2/CS /CC /CP/CQ/D0/CT /BD /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/CT/CS /D0/CX/D1/CX/D8/D7/BA/BD/BL/BD/BW/BX/CA/CA/C1/BV/C3 /BL/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD /CT/D5/CP/D2/CSν /D5 /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /BG/BH/BI /BG/BH/BI/BG/BH/BI /BG/BH/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /BU/B4 /CT/D5 /B5/BP /BU /B4 ν /D5 /B5 /BP /BD/BB/BE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/BU /B4 /CT/D5 /B5 /BP /BD /CX/D7 /BD/BJ/BI /BZ/CT/CE/BA /BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW/CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BF/BA /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BE/BT/C3/CC /BT/CB /BC/BJ /BT /C0/BD /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D0/CP/D8/CX/D3/D2 > /BC. /BG/BL /BL/BH /BD/BL/BF/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT−→ /D5 /D5 /BD/BL/BG/CB/C5/C1/CA/C6/C7 /CE /BC/BJ /CA/CE/CD/BX /C3→ /CTµ /B8 /BU→ /CTτ/BD/BL/BH/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BH /BT /CI/BX/CD/CB /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 > /BD. /BJ /BL/BI /BD/BL/BI/BT/BW/C4/C7/BY/BY /BC/BF /C0/BD /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BG/BI /BL/BC /BD/BL/BJ/BV/C0/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /C8 /CP/D8/CX/B9/CB/CP/D0/CP/D1 /D8 /DD/D4 /CT/BD/BL/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /CI/BX/CD/CB /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C3/BT/C6/C7 /CE/BC /BH /BT > /BD. /BJ /BL/BH /BD/BL/BL/BV/C0/BX/CD/C6/BZ /BC/BD /BU /CA/CE/CD/BX /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BC. /BF/BL /BL/BH /BE/BC/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /CT /B7/CT−→ /D5/D5 > /BD. /BH /BL/BH /BE/BC/BD/BT/BW/C4/C7/BY/BY /BC/BC /C0/BD /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 > /BC. /BE /BL/BH /BE/BC/BE/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4/BC /BJ /BT/BE/BC/BF/BU/BT/CA/BZ/BX/CA /BC/BC /CA/CE/CD/BX /BV/D7/BE/BC/BG/BZ/BT/BU/CA/C1/BX/C4/C4/C1 /BC/BC /CA/CE/CD/BX /C4/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 > /BC. /BJ/BG /BL/BH /BE/BC/BH/CI/BT/CA/C6/BX/BV/C3/C1 /BC/BC /CA/CE/CD/BX /CB/BD /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BE/BC/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 > /BD/BL. /BF /BL/BH /BE/BC/BJ/BT/BU/BX /BL/BK /CE /BV/BW/BY /BU/D7→ /CT±µ∓/B8/C8 /CP/D8/CX/B9/CB/CP/D0/CP/D1 /D8 /DD/D4 /CT/BE/BC/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /CT /B7/CT−→ /D5 /D5/BE/BC/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /D5 /D5 /B8 /CT /B7/CT−→ /CQ /CQ > /BC. /BJ/BI /BL/BH /BE/BD/BC/BW/BX/BT/C6/BW/CA/BX/BT /BL/BJ /CA/CE/CD/BX /tildewide/CA/BE /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BE/BD/BD/BW/BX/CA/CA/C1/BV/C3 /BL/BJ /CI/BX/CD/CB /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BE/BD/BE/BZ/CA/C7/CB/CB/C5/BT/C6 /BL/BJ /CA/CE/CD/BX /BU→τ /B7τ−/B4/CG/B5/BE/BD/BF/C2/BT/BW /BT /BV/C0 /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→ /D5 /D5 > /BD/BE/BC/BC /BE/BD/BG/C3/CD/CI/C6/BX/CC/CB/C7 /CE /BL/BH /BU /CA/CE/CD/BX /C8 /CP/D8/CX/B9/CB/CP/D0/CP/D1 /D8 /DD/D4 /CT/BE/BD/BH/C5/C1/CI/CD/C3 /C7/CB/C0/C1 /BL/BH /CA/CE/CD/BX /CC/CW/CX/D6/CS /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ > /BC. /BF /BL/BH /BE/BD/BI/BU/C0/BT /CC/CC /BT /BV/C0/BA/BA/BA /BL/BG /CA/CE/CD/BX /CB/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CT/CS /D8/D3 /CT/CA /D8/C4/BE/BD/BJ/BW /BT /CE/C1/BW/CB/C7/C6 /BL/BG /CA/CE/CD/BX > /BD/BK /BE/BD/BK/C3/CD/CI/C6/BX/CC/CB/C7 /CE /BL/BG /CA/CE/CD/BX /C8 /CP/D8/CX/B9/CB/CP/D0/CP/D1 /D8 /DD/D4 /CT > /BC. /BG/BF /BL/BH /BE/BD/BL/C4/BX/CD/CA/BX/CA /BL/BG /CA/CE/CD/BX /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D7/D4/CX/D2/B9/BD /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ > /BC. /BG/BG /BL/BH /BE/BD/BL/C4/BX/CD/CA/BX/CA /BL/BG /BU /CA/CE/CD/BX /BY/CX/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D7/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BE/BE/BC/C5/BT/C0/BT/C6/CC /BT /BL/BG /CA/CE/CD/BX /C8 /CP/D2/CS /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 > /BD /BE/BE/BD/CB/C0/BT/C6/C3/BX/CA /BK/BE /CA/CE/CD/BX /C6/D3/D2/CR/CW/CX/D6/CP/D0 /D7/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ > /BD/BE/BH /BE/BE/BD/CB/C0/BT/C6/C3/BX/CA /BK/BE /CA/CE/CD/BX /C6/D3/D2/CR/CW/CX/D6/CP/D0 /D7/D4/CX/D2/B9/BD /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BD/BL/BE/BT/C3/CC /BT/CB /BC/BJ /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /BG/DF /BJ /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CU/D3/D9/D6/B9/CU/CT/D6/D1/CX/D3/D2 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/D9/CR/CT/CS /CQ /DD/DA /CP /D6/CX/D3/D9/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/BA /BD/BL/BF/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ/B9/CX/D7/D3/D7/CR/CP/D0/CP /D6 /D7/D4/CX/D2/B9/BC /D0/CT/CU/D8/B9/CW/CP/D2/CS/CT/CS /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /DB/CX/D8/CW /D8/CW/CT /CR/D3/D9/B9/D4/D0/CX/D2/CV /D3/CU /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW/BA /BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1/D2/D9/D1/CQ /CT/D6/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BF/BH/BA /BD/BL/BG/CB/C5/C1/CA/C6/C7 /CE /BC/BJ /D3/CQ/D8/CP/CX/D2/D7 /D1/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /CR/CW/CX/D6/CP/D0 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1/C3→ /CTµ /B8 /BU→ /CTτ /CS/CT/CR/CP /DD/D7/BA /BD/BL/BH/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BH /D7/CT/CP /D6/CR/CW /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA/BI/DF/BD/BC /CP/D2/CS /CC /CP/CQ/D0/CT/D7 /BD/DF/BK /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/CT/CS /D0/CX/D1/CX/D8/D7/BA/BD/BL/BI/BT/BW/C4/C7/BY/BY /BC/BF /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CX/D7/D3/D8/D6/CX/D4/D0/CT/D8 /D7/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CP/D8 /D7/D8/D6/D3/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ /BP√ /BGπ /BA/BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BF/BA /C4/CX/D1/CX/D8/D7/CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CT±/D5 /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/BD/BL/BJ/CC/CW/CT /CQ /D3/D9/D2/CS /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /BU/B4 /BU /BC→ /CT±µ∓/B5< /BD. /BJ× /BD/BC− /BJ/BA/BD/BL/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /BD/DF /BG/CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D2/CS /CU/D3/D9/D6/B9/CU/CT/D6/D1/CX/D3/D2 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/D9/CR/CT/CS /CQ /DD /DA/CP /D6/CX/D3/D9/D7/D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/BA/BD/BL/BL/BV/C0/BX/CD/C6/BZ /BC/BD /BU /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CP /D7/CR/CP/D0/CP /D6/B8 /DB /CT/CP/CZ /CX/D7/D3/D7/CR/CP/D0/CP /D6/B8 /CR/CW/CP /D6/CV/CT− /BD/BB/BF /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /DB/CX/D8/CW/CP /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CR/D3/D2/D8/CP/CR/D8/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CP /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CP/D2/CP/D0/DD/D7/CX/D7/BA /BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8/D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8 /D7/CT/CT /CC /CP/CQ/D0/CT /BH/BA/BE/BC/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CX/D7/D3/D7/CR/CP/D0/CP /D6 /D7/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /DB/CX/D8/CW /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU/CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW/BA /BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8/D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BG/BA/BE/BC/BD/BT/BW/C4/C7/BY/BY /BC/BC /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CX/D7/D3/D8/D6/CX/D4/D0/CT/D8 /D7/D4/CX/D2/B9/BC /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CP/D8 /D7/D8/D6/D3/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/B8 λ /BP√ /BGπ /BA/BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BE/BA/BT/BW/C4/C7/BY/BY /BC/BC /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /D8/CW/CT /C9 /BE/D7/D4 /CT/CR/D8/D6/D9/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /CT /B7/D4→ /CT /B7/CG/BA/BE/BC/BE/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CY/CT/D8/B9/CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /CT /B7/CT−→ /D5/D5 /CS/D9/CT /D8/D3 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /CP /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CP/D8√ /D7 /BP/BD/BF/BC /D8/D3 /BD/BK/BF /BZ/CT/CE/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /D3/D8/CW/CT/D6/D7/CR/CP/D0/CP /D6 /CP/D2/CS /DA/CT/CR/D8/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BE/BE/BA/BE/BC/BF/BU/BT/CA/BZ/BX/CA /BC/BC /CT/DC/D4/D0/CP/CX/D2 /D8/CW/CT /CS/CT/DA/CX/CP/D8/CX/D3/D2 /D3/CU /CP/D8/D3/D1/CX/CR /D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /CR/CT/D7/CX/D9/D1 /CP/D8/D3/D1/D7 /CU/D6/D3/D1 /D4 /D6/CT/B9/CS/CX/CR/D8/CX/D3/D2 /CX/D7 /CT/DC/D4/D0/CP/CX/D2/CT/CS /CQ /DD/D7 /CR /CP /D0 /CP /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CT/DC/CR/CW/CP/D2/CV/CT/BA/BE/BC/BG/BZ/BT/BU/CA/C1/BX/C4/C4/C1 /BC/BC /CR/CP/D0/CR/D9/D0/CP/D8/CT /DA/CP /D6/CX/D3/D9/D7 /D4 /D6/D3 /CR/CT/D7/D7 /DB/CX/D8/CW /D0/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0/D7/BA/BE/BC/BH/CI/BT/CA/C6/BX/BV/C3/C1 /BC/BC /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CS/CP/D8/CP /D3/CU /C0/BX/CA/BT/B8 /C4/BX/C8 /B8 /CP/D2/CS /CC /CT/DA/CP/D8/D6/D3/D2 /CP/D2/CS /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7/D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD /CS/CP/D8/CP /CX/D2/CR/D0/D9/CS/CX/D2/CV /CP/D8/D3/D1/CX/CR /D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /C4/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CR/D3/D9/D4/D0/CX/D2/CV /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/B9/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BE/BC/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /D5 /D5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8 /BD/BK/BF/BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BK /CP/D2/CS /BY/CX/CV/BA /BL /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BE/BC/BJ/BT/BU/BX /BL/BK /CE /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /BU/B4 /BU/D7→ /CT±µ∓/B5< /BK. /BE× /BD/BC− /BI/BA /BT/BU/BX /BL/BK /CE /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/CP /D7/CX/D1/CX/D0/CP /D6 /D0/CX/D1/CX/D8 /D3/D2 /C5LQ> /BE/BC. /BG /CC /CT/CE /CU/D6/D3/D1 /BU/B4 /BU/CS→ /CT±µ∓/B5< /BG. /BH× /BD/BC− /BI/BA /BU/D3/D8/CW/CQ /D3/D9/D2/CS/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CT /D2/D3/D2/B9/CR/CP/D2/D3/D2/CX/CR/CP/D0 /CP/D7/D7/D3 /CR/CX/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CQ /D5/D9/CP /D6/CZ /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D2/D7 /D3 /D6/D1 /D9 /D3 /D2 /D7/D9/D2/CS/CT/D6 /CB/CD/B4/BG/B5/BA/BE/BC/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−→ /D5 /D5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE /DB/CW/CX/CR/CW/CR/CP/D2 /CQ /CT /CP/AB/CT/CR/D8/CT/CS /CQ /DD /D8/CW/CT /D8 /B9 /CP/D2/CS /D9 /B9/CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT/D7 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP 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/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D1/CT/D7/D3/D2 /D1/CX/DC/CX/D2/CV/D7/B8 /CT/D8/CR /BA /CB/CT/CT /CC /CP/CQ/D0/CT /BD/BH /D3/CU/BW /BT /CE/C1/BW/CB/C7/C6 /BL/BG /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/BA/BE/BD/BK/C3/CD/CI/C6/BX/CC/CB/C7 /CE /BL/BG /CV/CX/DA/CT/D7 /D1/CX/DC/CX/D2/CV /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CQ /D3/D9/D2/CS /D3/CU /D8/CW/CT /C8 /CP/D8/CX/B9/CB/CP/D0/CP/D1 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /CU/D6/D3/D1/D8/CW/CT /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /D0/CX/D1/CX/D8 /D3/D2 π /BC→ νν /BA/BE/BD/BL/C4/BX/CD/CA/BX/CA /BL/BG/B8 /C4/BX/CD/CA/BX/CA /BL/BG /BU /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP/D8/D3/D1/CX/CR /D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CP/D2/CS /CP/D4/D4/D0/DD /D8/D3/CP/D2/DD /CR/CW/CX/D6/CP/D0 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ /DB/CW/CX/CR/CW /CR/D3/D9/D4/D0/CT/D7 /D8/D3 /D8/CW/CT /AC/D6/D7/D8 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D7/D8/D6/CT/D2/CV/D8/CW/BA/BY /D3 /D6 /CP 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/BE/BB /C5 /BE/B4 ν/CT/C4γµ /D9/C4 /B5/B4 /CS/CAγµ/CT/CA /B5 /DB/CX/D8/CW /CV/similarequal /BC. /BI/CU /D3 /D6 /D7/D4/CX/D2/B9/BD /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BW/CX/D5/D9/CP /D6/CZ/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BW/CX/D5/D9/CP /D6/CZ/D7/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BW/CX/D5/D9/CP /D6/CZ/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BW/CX/D5/D9/CP /D6/CZ/D7/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BE/BL/BC/DF /BG/BE/BC /BL/BH /BE/BE/BE/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /BX/BI /CS/CX/D5/D9/CP /D6/CZ/D2/D3/D2/CT /BD/BH/DF /BF/BD . /BJ /BL/BH /BE/BE/BF/BT/BU/CA/BX/CD /BL/BG /C7 /BW/C4/C8/C0 /CB/CD/CB/CH /BX/BI /CS/CX/D5/D9/CP /D6/CZ/BE/BE/BE/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /D4/CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CS/CX/CY/CT/D8/D7/BA/BE/BE/BF/BT/BU/CA/BX/CD /BL/BG /C7 /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−→ /CR /D7/CR /D7 /BA /CA/CP/D2/CV/CT /CT/DC/D8/CT/D2/CS/D7 /D9/D4 /D8/D3 /BG/BF /BZ/CT/CE /CX/CU /CS/CX/D5/D9/CP /D6/CZ/D7 /CP /D6/CT/CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /CX/D2 /D1/CP/D7/D7/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CV/BT /B4/CP/DC/CX/CV/D0/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CV/BT /B4/CP/DC/CX/CV/D0/D9/D3/D2/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CV/BT /B4/CP/DC/CX/CV/D0/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CV/BT /B4/CP/DC/CX/CV/D0/D9/D3/D2/B5/BT/DC/CX/CV/D0/D9/D3/D2/D7 /CP /D6/CT /D1/CP/D7/D7/CX/DA/CT /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /CV/CP/D9/CV/CT /CQ /D3/D7/D3/D2/D7 /CX/D2 /CR/CW/CX/D6/CP/D0 /CR/D3/D0/D3 /D6 /D1/D3 /CS/CT/D0/D7 /CP/D2/CS /CW/CP/DA/CT /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /D8/CW/CT /D7/CP/D1/CT /CR/D3/D9/D4/D0/CX/D2/CV /D7/D8/D6/CT/D2/CV/D8/CW /CP/D7 /CV/D0/D9/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL/BD/BC /BL/BH /BE/BE/BG/BV/C0/C7/CD/BW/C0/CD/CA/CH /BC/BJ /CA/CE/CD/BX /D4 /D4→ /D8 /D8/CG > /BF/BI/BH /BL/BH /BE/BE/BH/BW/C7/C6/BV/C0/BX/CB/C3/C1 /BL/BK /CA/CE/CD/BX /A0/B4 /CI→ /CW/CP/CS/D6/D3/D2/B5/D2/D3/D2/CT /BE/BC/BC/DF /BL/BK/BC /BL/BH /BE/BE/BI/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /D4 /D4→ /CV/BT /CG/B8 /CV/BT→ /BE /CY/CT/D8/D7/D2/D3/D2/CT /BE/BC/BC/DF /BK/BJ/BC /BL/BH /BE/BE/BJ/BT/BU/BX /BL/BH /C6 /BV/BW/BY /D4 /D4→ /CV/BT /CG/B8 /CV/BT→ /D5 /D5/D2/D3/D2/CT /BE/BG/BC/DF /BI/BG/BC /BL/BH /BE/BE/BK/BT/BU/BX /BL/BF /BZ /BV/BW/BY /D4 /D4→ /CV/BT /CG/B8 /CV/BT→ /BE/CY/CT/D8/D7 > /BH/BC /BL/BH /BE/BE/BL/BV/CD/CH/C8/BX/CA/CB /BL/BD /CA/CE/CD/BX σ /B4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/B5/D2/D3/D2/CT /BD/BE/BC/DF /BE/BD/BC /BL/BH /BE/BF/BC/BT/BU/BX /BL/BC /C0 /BV/BW/BY /D4 /D4→ /CV/BT /CG/B8 /CV/BT→ /BE/CY/CT/D8/D7 > /BE/BL /BE/BF/BD/CA/C7/BU/C1/C6/BX/CC/CC /BK/BL /CC/C0/BX/C7 /C8 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /D9/D2/CX/D8/CP /D6/CX/D8 /DD/D2/D3/D2/CT /BD/BH/BC/DF /BF/BD/BC /BL/BH /BE/BF/BE/BT/C4/BU/BT/C2/BT/CA /BK/BK /BU /CD/BT/BD /D4 /D4→ /CV/BT /CG/B8 /CV/BT→ /BE/CY/CT/D8/D7 > /BE/BC /BU/BX/CA/BZ/CB/CC/CA/C7/C5 /BK/BK /CA/CE/CD/BX /D4 /D4→ /A7 /CG /DA/CX/CP /CV/BT /CV > /BL /BE/BF/BF/BV/CD/CH/C8/BX/CA/CB /BK/BK /CA/CE/CD/BX /A7 /CS/CT/CR/CP /DD > /BE/BH /BE/BF/BG/BW/C7/C6/BV/C0/BX/CB/C3/C1 /BK/BK /BU /CA/CE/CD/BX /A7 /CS/CT/CR/CP /DD/BE/BE/BG/BV/C0/C7/CD/BW/C0/CD/CA/CH /BC/BJ /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/CS /CP/D8 /BV/BW/BY/BA /BE/BE/BH/BW/C7/C6/BV/C0/BX/CB/C3/C1 /BL/BK /CR/D3/D1/D4/CP /D6/CTα/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD /CS/CP/D8/CP /CP/D2/CS /D8/CW/CP/D8 /CU/D6/D3/D1 /A0/B4 /CI→/CW/CP/CS/D6/D3/D2/D7/B5/BB/A0/B4 /CI→ /D0/CT/D4/D8/D3/D2/D7/B5/BA/BE/BE/BI/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /D4/CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CS/CX/CY/CT/D8/D7/BA/BE/BE/BJ/BT/BU/BX /BL/BH /C6 /CP/D7/D7/D9/D1/CT /CP/DC/CX/CV/D0/D9/D3/D2/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D5/D9/CP /D6/CZ/D7 /CX/D2 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D3/D2/D0/DD /BA/BE/BE/BK/BT/BU/BX /BL/BF /BZ /CP/D7/D7/D9/D1/CT /A0/B4 /CV/BT /B5/BP /C6α/D7 /D1/CV/BT /BB/BI /DB/CX/D8/CW /C6 /BP /BD/BC/BA/BE/BE/BL/BV/CD/CH/C8/BX/CA/CB /BL/BD /CR/D3/D1/D4/CP /D6/CTα/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2 /A7 /CS/CT/CR/CP /DD /CP/D2/CS /D8/CW/CP/D8 /CU/D6/D3/D1 /CA /CP/D8 /C8/BX/C8/BB/C8/BX/CC/CA/BT/CT/D2/CT/D6/CV/CX/CT/D7/BA/BE/BF/BC/BT/BU/BX /BL/BC /C0 /CP/D7/D7/D9/D1/CT/D7 /A0/B4 /CV/BT /B5/BP /C6α/D7 /D1/CV/BT /BB/BI /DB/CX/D8/CW /C6 /BP /BH /B4/A0/B4 /CV/BT /B5 /BP /BC/BA/BC/BL /D1/CV/BT /B5/BA /BY /D3 /D6 /C6 /BP/BD /BC /B8/D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D7 /D6/CT/CS/D9/CR/CT/CS /D8/D3 /BD/BE/BC/DF /BD/BH/BC /BZ/CT/CE/BA/BE/BF/BD/CA/C7/BU/C1/C6/BX/CC/CC /BK/BL /D6/CT/D7/D9/D0/D8 /CS/CT/D1/CP/D2/CS/D7 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /D9/D2/CX/D8/CP /D6/CX/D8 /DD /D3/CU /C2 /BP /BC /D8 /D8→ /D8 /D8 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CS /CS/CT/D6/CX/DA/CT/D7 /CP /D0/CX/D1/CX/D8 /D1/CV/BT> /BC. /BH /D1/D8 /BA /BT/D7/D7/D9/D1/CT/D7 /D1/D8> /BH/BI /BZ/CT/CE/BA/BE/BF/BE/BT/C4/BU/BT/C2/BT/CA /BK/BK /BU /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D2/D3/D2/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /CP /D4 /CT/CP/CZ /CX/D2 /D8 /DB /D3/B9/CY/CT/D8 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /A0/B4 /CV/BT /B5< /BC. /BG /D1/CV/BT /CP/D7/D7/D9/D1/CT/CS/BA /CB/CT/CT /CP/D0/D7/D3 /BU/BT /BZ/BZ/BX/CA /BK/BK/BA/BE/BF/BF/BV/CD/CH/C8/BX/CA/CB /BK/BK /D6/CT/D5/D9/CX/D6/CT/D7 /A0/B4 /A7→ /CV/CV/BT /B5< /A0/B4 /A7→ /CV/CV/CV /B5/BA /BT /D7/CX/D1/CX/D0/CP /D6 /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/BW/C7/C6/BV/C0/BX/CB/C3/C1 /BK/BK/BA/BE/BF/BG/BW/C7/C6/BV/C0/BX/CB/C3/C1 /BK/BK /BU /D6/CT/D5/D9/CX/D6/CT/D7 /A0/B4 /A7→ /CV/D5 /D5 /B5/BB/A0/B4 /A7→ /CV/CV /CV /B5< /BC. /BE/BH/B8 /DB/CW/CT/D6/CT /D8/CW/CT /CU/D3 /D6/D1/CT/D6/CS/CT/CR/CP /DD/D4 /D6/D3 /CR/CT/CT/CS/D7 /DA/CX/CP /CP/DC/CX/CV/D0/D9/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA /BT/D1 /D3 /D6/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU < /BC. /BH /D0/CT/CP/CS/D7 /D8/D3/D1/CV/BT> /BE/BD /BZ/CT/CE/BA /CG /BC/B4/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CI /BW/CT/CR/CP /DD/D7 /CG /BC/B4/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CI /BW/CT/CR/CP /DD/D7/CG /BC/B4/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CI /BW/CT/CR/CP /DD/D7 /CG /BC/B4/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /CI /BW/CT/CR/CP /DD/D7/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D3/CU /CI /D8/D3 /CP /D0/CX/CV/CW/D8/CT/D6 /D7/D4/CX/D2/B9/BC /D7/D8/CP/D8/CT /CG /BC/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CW/CP/CS/D6/D3/D2/D7/B8/CP /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6/B8 /CP /D4/CW/D3/D8/D3/D2 /D4/CP/CX/D6/B8 /D3 /D6 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D7 /D7/CW/D3 /DB/D2 /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7/BA /CC/CW/CT/D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /D3/CU /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BH/BJ /BG/BH/BJ/BG/BH/BJ /BG/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /BE/BF/BH/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CG /BC→/lscript /lscript /B8 /D5 /D5 /B8 /CV/CV /B8γγ /B8ν ν/BE/BF/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C9 /C4/BF /CG /BC→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/B4/D7/B5/BE/BF/BJ/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /CG /BC→γγ/BE/BF/BK/BT/BU/CA/BX/CD /BL/BE /BW /BW/C4/C8/C0 /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/BE/BF/BL/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /C4/BF /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/BE/BG/BC/BT /BV/CC/C7/C6 /BL/BD /C7/C8 /BT/C4 /CG /BC→ /CP/D2/DD/D8/CW/CX/D2/CV < /BD. /BD× /BD/BC− /BG/BL/BH /BE/BG/BD/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /CG /BC→ /CT /B7/CT− < /BL× /BD/BC− /BH/BL/BH /BE/BG/BD/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /CG /BC→µ /B7µ− < /BD. /BD× /BD/BC− /BG/BL/BH /BE/BG/BD/BT /BV/CC/C7/C6 /BL/BD /BU /C7/C8 /BT/C4 /CG /BC→τ /B7τ− < /BE. /BK× /BD/BC− /BG/BL/BH /BE/BG/BE/BT/BW/BX/CE /BT /BL/BD /BW /C4/BF /CG /BC→ /CT /B7/CT− < /BE. /BF× /BD/BC− /BG/BL/BH /BE/BG/BE/BT/BW/BX/CE /BT /BL/BD /BW /C4/BF /CG /BC→µ /B7µ− < /BG. /BJ× /BD/BC− /BG/BL/BH /BE/BG/BF/BT/BW/BX/CE /BT /BL/BD /BW /C4/BF /CG /BC→ /CW/CP/CS/D6/D3/D2/D7 < /BK× /BD/BC− /BG/BL/BH /BE/BG/BG/BT/C3/CA/BT /CF/CH /BL/BC /C2 /C7/C8 /BT/C4 /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/BE/BF/BH/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /BU/B4 /CI→γ /CG /BC/B5/BU/B4 /CG /BC→/lscript /lscript /B8 /D5 /D5 /B8 /CV/CV /B8γγ /B8ν ν /B5/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BJ/BA/BE/BF/BI/CB/CT/CT /BY/CX/CV/BA /BG /D3/CU /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C9 /CU/D3 /D6 /D8/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /BU/B4 /CI→γ /CG /BC/BN /BXγ> /BX/D1/CX/D2 /B5/CP /D7/CP/CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /BX/D1/CX/D2 /BA/BE/BF/BJ/BT /BV/CC/C7/C6 /BL/BF /BX /CV/CX/DA/CTσ /B4 /CT /B7/CT−→ /CG /BCγ /B5· /BU/B4 /CG /BC→γγ /B5< /BC. /BG /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D1/CG /BC /BP/BI/BC±/BE. /BH /BZ/CT/CE/BA /C1/CU /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 /D3 /CR/CR/D9/D6/D7 /DA/CX/CP /D7 /B9/CR/CW/CP/D2/D2/CT/D0 γ /CT/DC/CR/CW/CP/D2/CV/CT/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /D8/D3/A0/B4 /CG /BC/B5· /BU/B4 /CG /BC→γγ /B5 /BE< /BE/BC /C5/CT/CE /CU/D3 /D6 /D1/CG /BC /BP/BI /BC± /BD /BZ/CT/CE/BA/BE/BF/BK/BT/BU/CA/BX/CD /BL/BE /BW /CV/CX/DA/CTσ/CI· /BU/B4 /CI→γ /CG /BC/B5· /BU/B4 /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/B5 < /B4/BF/DF /BD/BC/B5 /D4/CQ /CU/D3 /D6 /D1/CG /BC /BP/BD/BC/DF /BJ/BK /BZ/CT/CE/BA /BT /DA/CT/D6/DD /D7/CX/D1/CX/D0/CP /D6 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D7/D4/CX/D2/B9/BD /CG /BC/BA/BE/BF/BL/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS γ /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 σ/CI· /BU/B4 /CI→γ /CG /BC/B5 · /BU/B4 /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/B5 < /B4/BE/DF /BD/BC/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/CG /BC /BP /BE/BH/DF /BK/BH /BZ/CT/CE/BA/BE/BG/BC/BT /BV/CC/C7/C6 /BL/BD /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CI→ /CI∗/CG /BC/B8 /CI∗→ /CT /B7/CT−/B8µ /B7µ−/B8/D3 /D6ν ν /BA /BX/DC/CR/D0/D9/CS/CT/D7 /CP/D2/DD/D2/CT/DB /D7/CR/CP/D0/CP /D6 /CG /BC/DB/CX/D8/CW /D1/CG /BC< /BL. /BH /BZ/CT/CE/BB /CR /CX/CU /CX/D8 /CW/CP/D7 /D8/CW/CT /D7/CP/D1/CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CI/CI∗/CP/D7 /D8/CW/CT /C5/CB/C5/C0/CX/CV/CV/D7 /CQ /D3/D7/D3/D2/BA/BE/BG/BD/BT /BV/CC/C7/C6 /BL/BD /BU /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D1/CG /BC /BP /BI/BC/DF /BK/BH /BZ/CT/CE/BA/BE/BG/BE/BT/BW/BX/CE /BT/BL /BD /BW /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D1/CG /BC /BP /BF/BC/DF /BK/BL /BZ/CT/CE/BA/BE/BG/BF/BT/BW/BX/CE /BT/BL /BD /BW /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D1/CG /BC /BP /BF/BC/DF /BK/BI /BZ/CT/CE/BA/BE/BG/BG/BT/C3/CA/BT /CF/CH /BL/BC /C2 /CV/CX/DA/CT /A0/B4 /CI→γ /CG /BC/B5· /BU/B4 /CG /BC→ /CW/CP/CS/D6/D3/D2/D7/B5 < /BD. /BL /C5/CT/CE /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D1/CG /BC/BP /BF/BE/DF /BK/BC /BZ/CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/A0 /B4 /CI /B5/BP /BE . /BH /BZ/CT/CE /D8/D3 /CV/CT/D8 /D4 /D6/D3 /CS/D9/CR/D8 /D3/CU /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /BY /D3 /D6/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /BU/B4 /CI→γ /D5 /D5 /B5< /BK. /BE /C5/CT/CE /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD/D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CP /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /BU/D3/D7/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT /B7/CT−/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CP /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /BU/D3/D7/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT /B7/CT−/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CP /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /BU/D3/D7/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT /B7/CT−/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CP /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /BU/D3/D7/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT /B7/CT−/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BH/BH/DF /BI/BD /BE/BG/BH/C7/BW /BT/C3/BT /BK/BL /CE/C6/CB /A0/B4 /CG /BC→ /CT /B7/CT−/B5·/BU/B4 /CG /BC→ /CW/CP/CS/BA/B5/greaterorsimilar /BC/BA/BE /C5/CT/CE > /BG/BH /BL/BH /BE/BG/BI/BW/BX/CA/CA/C1/BV/C3 /BK/BI /C0/CA/CB /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BI /C5/CT/CE > /BG/BI. /BI /BL/BH /BE/BG/BJ/BT/BW/BX/CE /BT /BK/BH /C5/CA/C3/C2 /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BD/BC /CZ /CT/CE > /BG/BK /BL/BH /BE/BG/BJ/BT/BW/BX/CE /BT /BK/BH /C5/CA/C3/C2 /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BG /C5/CT/CE/BE/BG/BK/BU/BX/CA/BZ/BX/CA /BK/BH /BU /C8/C4/CD/CC/D2/D3/D2/CT /BF/BL . /BK/DF /BG/BH. /BH /BE/BG/BL/BT/BW/BX/CE /BT /BK/BG /C5/CA/C3/C2 /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BD/BC /CZ /CT/CE > /BG/BJ. /BK /BL/BH /BE/BG/BL/BT/BW/BX/CE /BT /BK/BG /C5/CA/C3/C2 /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BG /C5/CT/CE/D2/D3/D2/CT /BF/BL . /BK/DF /BG/BH. /BE /BE/BG/BL/BU/BX/C0/CA/BX/C6/BW /BK/BG /BV /BV/BX/C4/C4 > /BG/BJ /BL/BH /BE/BG/BL/BU/BX/C0/CA/BX/C6/BW /BK/BG /BV /BV/BX/C4/C4 /A0/B4 /CG /BC→ /CT /B7/CT−/B5/BP/BG /C5/CT/CE/BE/BG/BH/C7/BW /BT /C3 /BT/BK /BL/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6/CP/D2 /CP /D6/D6/D3 /DB/D3 /D6 /DB/CX/CS/CT /D7/CR/CP/D0/CP /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /CP/D8 /BX/CR/D1/BP/BH /BH. /BC/DF /BI/BC. /BK/BZ /CT /CE /BA/BE/BG/BI/BW/BX/CA/CA/C1/BV/C3 /BK/BI /CU/D3/D9/D2/CS /D2/D3 /CS/CT/DA/CX/CP/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /BU/CW/CP/CQ/CW/CP /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/D8 /BX/CR/D1 /BP/BE/BL /BZ/CT/CE /CP/D2/CS /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CR/CP/D0/CP /D6/CQ /D3 /D7 /D3 /D2 /CT /B7/CT−/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BG/CU/D3 /D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT /A0/B4 /CG /BC→ /CT /B7/CT−/B5/B9 /D1/CG /BC /D4/D0/CP/D2/CT/BA /BX/D0/CT/CR/D8/D6/D3/D2/CX/CR /CR/CW/CX/D6/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/D6/CT/D5/D9/CX/D6/CT/D7 /CP /D4/CP /D6/CX/D8 /DD /CS/D3/D9/CQ/D0/CT/D8 /D3/CU /CG /BC/B8 /CX/D2 /DB/CW/CX/CR/CW /CR/CP/D7/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/A0 /B4 /CG /BC→ /CT /B7/CT−/B5/BP/BF/C5 /CT /CE /BA/BE/BG/BJ/BT/BW/BX/CE /BT /BK/BH /AC/D6/D7/D8 /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /BE γ /B8µ /B7µ−/B8 /CW/CP/CS/D6/D3/D2/D7 /CP/D7/D7/D9/D1/CX/D2/CV /CG /BC/CX/D7 /CP /D7/CR/CP/D0/CP /D6/BA /CB/CT/CR/D3/D2/CS /D0/CX/D1/CX/D8/CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/CW/CP/D2/D2/CT/D0/BA /BX/CR/D1 /BP /BG/BC/DF/BG/BJ /BZ/CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BW/BX/CE /BT/BK /BG /BA/BE/BG/BK/BU/BX/CA/BZ/BX/CA /BK/BH /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/AB/CT/CR/D8 /D3/CU /D7/D4/CX/D2/B9/BC /CQ /D3/D7/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/CT−→ /CT /B7/CT−/CP/D2/CSµ /B7µ−/CP/D8 /BX/CR/D1 /BP/BF /BG. /BJ /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BH /CU/D3 /D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT /D1/CG /BC− /A0/B4 /CG /BC/B5/D4 /D0 /CP /D2 /CT /BA/BE/BG/BL/BT/BW/BX/CE /BT /BK/BG /CP/D2/CS /BU/BX/C0/CA/BX/C6/BW/BK/BG /BV /CW/CP/DA/CT /BX/CR/D1 /BP /BF/BL/BA/BK/DF /BG/BH/BA/BH /BZ/CT/CE/BA /C5/BT/CA/C3/B9/C2 /D7/CT/CP /D6/CR/CW/CT/CS /CG /BC/CX/D2/CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/B8 /BE γ /B8µ /B7µ−/B8 /CT /B7/CT−/CP/D2/CS /BV/BX/C4/C4/C7 /CX/D2 /D8/CW/CT /D7/CP/D1/CT /CR/CW/CP/D2/D2/CT/D0/D7 /D4/D0/D9/D7 τ /D4/CP/CX/D6/BA/C6/D3 /D2/CP /D6/D6/D3 /DB/D3 /D6/CQ /D6/D3/CP/CS /CG /BC/CX/D7 /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/BA /CC/CW/CT/DD /CP/D0/D7/D3 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU/CG /BC/DB/CX/D8/CW /D1/CG> /BX/CR/D1 /BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /BU/CW/CP/CQ/CW/CP /CS/CP/D8/CP /CP/D2/CS /CU/D3 /D6 /D7/D4/CX/D2/B9/BC /D7/CX/D2/CV/D0/CT/D8/BA/CC/CW/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /CU/D3 /D6/A0 /B4 /CG /BC→ /CT /B7/CT−/B5/BP /BE /C5 /CT /CE /CX /CU /CG /BC/CX/D7 /CP /D7/D4/CX/D2/B9/BC /CS/D3/D9/CQ/D0/CT/D8/BA /CC/CW/CT/D7/CT/CR/D3/D2/CS /D0/CX/D1/CX/D8 /D3/CU /BU/BX/C0/CA/BX/C6/BW/BK/BG /BV /DB /CP/D7 /D6/CT/CP/CS /D3/AB /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BE/BA /CC/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/D7 /CP/D0/D7/D3/D0/CX/D7/D8 /D0/CX/D1/CX/D8/D7 /CX/D2 /D3/D8/CW/CT/D6 /CR/CW/CP/D2/D2/CT/D0/D7/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /CG /BC→ /CT /B7/CT−/B5· /BU/B4 /CG /BC→ /CU /B5/B8 /DB/CW/CT/D6/CT /CU /CX/D7 /D8/CW/CT /D7/D4 /CT/CR/CX/AC/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CB/D4/CX/D2 /BC /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /CG /BC/BA/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC /BF/BL/BH /BE/BH/BC/BT/BU/BX /BL/BF /BV /CE/C6/CB /A0/B4 /CT/CT /B5 < /B4/BC. /BG/DF /BD/BC/B5 /BL/BH /BE/BH/BD/BT/BU/BX /BL/BF /BV /CE/C6/CB /CU /BPγγ < /B4/BC. /BF/DF /BH/B5 /BL/BH /BE/BH/BE, /BE/BH/BF/BT/BU/BX /BL/BF /BW /CC/C7/C8/CI /CU /BPγγ < /B4/BE/DF /BD/BE/B5 /BL/BH /BE/BH/BE, /BE/BH/BF/BT/BU/BX /BL/BF /BW /CC/C7/C8/CI /CU /BP /CW/CP/CS/D6/D3/D2/D7 < /B4/BG/DF /BE/BC/BC/B5 /BL/BH /BE/BH/BF, /BE/BH/BG/BT/BU/BX /BL/BF /BW /CC/C7/C8/CI /CU /BP /CT/CT < /B4/BC. /BD/DF /BI/B5 /BL/BH /BE/BH/BF, /BE/BH/BG/BT/BU/BX /BL/BF /BW /CC/C7/C8/CI /CU /BPµµ < /B4/BC. /BH/DF /BK/B5 /BL/BC /BE/BH/BH/CB/CC/BX/CA/C6/BX/CA /BL/BF /BT/C5/CH /CU /BPγγ /BE/BH/BC/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /CG /BC→ /CT /B7/CT−/B5 /D1/CG /BC /BP /BH/BI/DF /BI/BF . /BH /BZ/CT/CE /CU/D3 /D6/A0 /B4 /CG /BC/B5/BP /BC. /BH/BZ /CT /CE /BA/BE/BH/BD/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BH/BI/DF /BI/BD . /BH /BZ/CT/CE /CP/D2/CS /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6/A0 /B4 /CG /BC/B5/lessmuch /BD/BC/BC /C5/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /A0 /BP /BD/B8/BE /BZ/CT/CE/BA/BE/BH/BE/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP/BH /BJ. /BE/DF /BI/BC /BZ/CT/CE/BA/BE/BH/BF/C4/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6/A0 /B4 /CG /BC/B5/lessmuch /BD/BC/BC /C5/CT/CE/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /A0 /BP /BD /BZ/CT/CE /CP/D2/CS /D8/CW/D3/D7/CT /CU/D3 /D6/C2 /BP /BE /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BE/BH/BG/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP/BH /BI. /BI/DF /BI/BC /BZ/CT/CE/BA/BE/BH/BH/CB/CC/BX/CA/C6/BX/CA /BL/BF /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BH/BJ/DF /BH/BL . /BI /BZ/CT/CE /CP/D2/CS /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6/A0 /B4 /CG /BC/B5< /BD/BC/BC /C5/CT/CE/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /A0 /BP /BD/B8/BF /BZ/CT/CE/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BI/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /BU /CI/BX/CD/CB /CG→ /CY/CY/BE/BH/BI/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CG /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CS/CX/CY/CT/D8/D7 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CC/DB /D3/B9/C8/CW/D3/D8/D3/D2 /C8/D6/D3 /CR/CT/D7/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CC/DB /D3/B9/C8/CW/D3/D8/D3/D2 /C8/D6/D3 /CR/CT/D7/D7/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CC/DB /D3/B9/C8/CW/D3/D8/D3/D2 /C8/D6/D3 /CR/CT/D7/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CC/DB /D3/B9/C8/CW/D3/D8/D3/D2 /C8/D6/D3 /CR/CT/D7/D7/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /CG /BC/B5· /BU/B4 /CG /BC→γγ /B5 /BE/BA /CB/D4/CX/D2 /BC /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /CG /BC/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI /BL/BH /BE/BH/BJ/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /D1/CG /BC /BP/BI/BC± /BD/BZ /CT /CE < /BE. /BL /BL/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BY /BT/C4/BX/C8 /D1/CG /BC∼ /BI/BC /BZ/CT/CE/BE/BH/BJ/BT /BV/CC/C7/C6 /BL/BF /BX /D0/CX/D1/CX/D8 /CU/D3 /D6/CP /C2 /BP /BE /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /BC . /BK /C5/CT/CE/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→ /CG /BCγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→ /CG /BCγ/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→ /CG /BCγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→ /CG /BCγ/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BW /C7/C8 /BT/C4 /CG /BC→γγ/BE/BH/BL/BT/BU/CA/BX/CD /BC/BC /CI /BW/C4/C8/C0 /CG /BC/CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/DA/CX/D7/CX/CQ/D0/DD/BE/BI/BC/BT/BW /BT/C5 /BL/BI /BV /BW/C4/C8/C0 /CG /BC/CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/DA/CX/D7/CX/CQ/D0/DD/BE/BH/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BW /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CT /B7/CT−→γγγ /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ /D7 /BP/BD/BK/BD/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/B8 σ /B4 /CT /B7/CT−→ /CG /BCγ /B5 /D8/CX/D1/CT/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /CU/D3 /D6 /CG /BC→γγ /B8/CX /D7 /D0 /CT /D7 /D7 /D8 /CW /CP /D2 /BC . /BC/BF /D4/CQ /CP/D8 /BL/BH/B1/BV/C4 /CU/D3 /D6 /CG /BC/D1/CP/D7/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BE/BC /CP/D2/CS /BD/BK/BC/BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BL/CQ /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D4/D0/CP/D2/CT/BA/BE/BH/BL/BT/BU/CA/BX/CD /BC/BC /CI /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CX/D2/CV/D0/CT /D4/CW/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ /D7 /BP/BD/BK/BF/B8 /BD/BK/BL /BZ/CT/CE/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BC . /BF/D4 /CQ /CU /D3 /D6 /CG /BC/D1/CP/D7/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BG/BC /CP/D2/CS /BD/BI/BC /BZ/CT/CE/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D2 /D1/CP/D7/D7/B9/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D4/D0/CP/D2/CT/BA/BE/BI/BC/BT/BW /BT/C5 /BL/BI /BV /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CX/D2/CV/D0/CT /D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /CP/D8√ /D7 /BP/BD/BF/BC/B8 /BD/BF/BI /BZ/CT/CE/BA /CC/CW/CT /D9/D4/D4 /CT/D6/CQ /D3/D9/D2/CS /CX/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BF /D4/CQ /CU/D3 /D6 /CG /BC/D1/CP/D7/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BI/BC /CP/D2/CS /BD/BF/BC /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6/D8 /CW /CT/CT/DC/CP/CR/D8 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 σ /B4 /CT /B7/CT−→γ /CG /BC/B5/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CI→ /CU /CU/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CI→ /CU /CU/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CI→ /CU /CU/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CI→ /CU /CU/CG /BC/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/BU /B4 /CI→ /CU /CU/CG /BC/B5· /BU/B4 /CG /BC→ /BY /B5/DB /CW /CT /D6 /CT /CU /CX/D7 /CP /CU/CT/D6/D1/CX/D3/D2 /CP/D2/CS /BY /CX/D7 /D8/CW/CT/D7/D4 /CT/CR/CX/AC/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA /CB/D4/CX/D2 /BC /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /CG /BC/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BD/BT/BU/CA/BX/CD /BL/BI /CC /BW/C4/C8/C0 /CU /BP /CT /B8µ /B8τ /BN /BY /BPγγ < /BF. /BJ× /BD/BC− /BI/BL/BH /BE/BI/BE/BT/BU/CA/BX/CD /BL/BI /CC /BW/C4/C8/C0 /CU /BPν /BN /BY /BPγγ/BE/BI/BF/BT/BU/CA/BX/CD /BL/BI /CC /BW/C4/C8/C0 /CU /BP /D5 /BN /BY /BPγγ < /BI. /BK× /BD/BC− /BI/BL/BH /BE/BI/BE/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /CU /BP /CT /B8µ /B8τ /BN /BY /BPγγ < /BH. /BH× /BD/BC− /BI/BL/BH /BE/BI/BE/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /CU /BP /D5 /BN /BY /BPγγ < /BF. /BD× /BD/BC− /BI/BL/BH /BE/BI/BE/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /CU /BPν /BN /BY /BPγγ < /BI. /BH× /BD/BC− /BI/BL/BH /BE/BI/BE/BT /BV/CC/C7/C6 /BL/BF /BX /C7/C8 /BT/C4 /CU /BP /CT /B8µ /BN /BY /BP/lscript /lscript /B8 /D5 /D5 /B8ν ν < /BJ. /BD× /BD/BC− /BI/BL/BH /BE/BI/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BY /BT/C4/BX/C8 /CU /BP /CT /B8µ /BN /BY /BP/lscript /lscript /B8 /D5 /D5 /B8ν ν/BE/BI/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /C4/BF /CU /BP /D5 /BN /BY /BPγγ/BE/BI/BD/BT/BU/CA/BX/CD /BL/BI /CC /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/CG /BC /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI/BA/BE/BI/BE/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /CP /D6/D3/D9/D2/CS /BI/BC /BZ/CT/CE/BA/BE/BI/BF/BT/BU/CA/BX/CD /BL/BI /CC /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/CG /BC /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BH/BA/BE/BI/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /CV/CX/DA/CTσ/CI· /BU/B4 /CI→ /D5 /D5/CG /BC/B5· /BU/B4 /CG /BC→γγ /B5< /B4/BC. /BJ/BH/DF /BD. /BH/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6/D1/CG /BC /BP /BD/BC/DF /BJ/BC /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /BD /D4/CQ /CP/D8 /BI/BC /BZ/CT/CE/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D4 /D4→ /CF/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D4 /D4→ /CF/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D4 /D4→ /CF/CG /BC/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D4 /D4→ /CF/CG /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BH/BT/BU/BX /BL/BJ /CF /BV/BW/BY /CG /BC→ /CQ /CQ/BE/BI/BH/BT/BU/BX /BL/BJ /CF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /CF /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA /CC/CW/CT /BL/BH/B1/BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/CX/D1/CT/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/CU/D3 /D6 /CG /BC→ /CQ /CQ /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /BD/BG /D8/D3 /BD/BL /D4/CQ /CU/D3 /D6 /CG /BC/D1/CP/D7/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BJ/BC /CP/D2/CS /BD/BE/BC /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BF /CU/D3 /D6 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/CU /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/CG /BC /BA /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /D1/D3 /CS/CT/D7 /D7/CW/D3 /DB/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BH/BK /BG/BH/BK/BG/BH/BK /BG/BH/BK/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /D8/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 < /BD. /BH× /BD/BC− /BH/BL/BC /BE/BI/BI/BU/BT/C4/BX/CB/CC /BL/BH /BV/C4/BX/BE /A7 /B4/BD /CB /B5→ /CG /BCγ /B8/D1/CG /BC< /BH /BZ/CT/CE < /BF× /BD/BC− /BH/DF/BI× /BD/BC− /BF/BL/BC /BE/BI/BJ/BU/BT/C4/BX/CB/CC /BL/BH /BV/C4/BX/BE /A7 /B4/BD /CB /B5→ /CG /BC /CG /BCγ /B8/D1/CG /BC< /BF/BA/BL /BZ/CT/CE < /BH. /BI× /BD/BC− /BH/BL/BC /BE/BI/BK/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV /BV/BU/BT/C4 /A7 /B4/BD /CB /B5→ /CG /BCγ /B8/D1/CG /BC< /BJ. /BE /BZ/CT/CE/BE/BI/BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ/BE/BI/BI/BU/BT/C4/BX/CB/CC /BL/BH /D8 /DB /D3 /B9 /CQ/D3/CS /DD /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CG /BC/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 < /BD/BC− /BG/CU/D3 /D6/D1/CG /BC< /BJ. /BJ/BZ /CT /CE /BA/BE/BI/BJ/BU/BT/C4/BX/CB/CC /BL/BH /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/D2/CS /CP/D2/CV/D9/D0/CP /D6/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D7/CP/D1/CT /CP/D7 /CU/D3 /D6 /A7→ /CV/CVγ /BA/BE/BI/BK/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /CG /BC/CS/D3 /CT/D7 /D2/D3/D8 /CS/CT/CR/CP /DD /CX/D2 /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA/BE/BI/BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 /CU/D3 /D6/BU /B4 /A7 /B4/BD /CB /B5/B8 /A7 /B4/BE /CB /B5→ /CG /BCγ /B5· /BU/B4 /CG /BC→π /B7π−/B8 /C3 /B7/C3−/B8/D4 /D4 /B5/CU /D3 /D6 /D1/CG /BC< /BF. /BH /BZ/CT/CE/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CT/CP/DA/DD /BU/D3/D7/D3/D2/D7 /C7/D8/CW/CT/D6 /CC/CW/CP/D2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CT/CP/DA/DD 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/BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BK/BG/BV /C8/C4 /BD/BG/BC/BU /BD/BF/BC /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/CB/C5/BT /BK/BF /C8/C4 /BD/BE/BE/BU /BG/BI/BH /BY/BA /BU/CT/D6/CV/D7/D1/CP /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/CA/CA /BK/BF /C8/CA/C4 /BH/BD /BI/BE/BJ /C2/BA /BV/CP /D6/D6 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C6/CF/BX/CB/B8 /CC/CA/C1/CD/B5/BU/BX/BT/C4/C4 /BK/BE /C8/CA/C4 /BG/BK /BK/BG/BK /BZ/BA /BU/CT/CP/D0/D0/B8 /C5/BA /BU/CP/D2/CS/CT/D6/B8 /BT/BA /CB/D3/D2/CX /B4/CD/BV/C1/B8 /CD/BV/C4/BT/B5/CB/C0/BT/C6/C3/BX/CA /BK/BE /C6/C8 /BU/BE/BC/BG /BF/BJ/BH /C7/BA /CB/CW/CP/D2/CZ /CT/D6 /B4/CC/CA/C1/CD/B5 /BG/BH/BL /BG/BH/BL/BG/BH/BL /BG/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 /BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6/CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 AXIONS Written in August 2007 by C. Hagmann (LLNL), H. Murayama (UC Berkeley), G.G. Raﬀelt (MPI Physics), L.J. Rosenberg (U.of Washington), and K. van Bibber (LLNL). Introduction: In this section, we list mass and coupling- strength limits for very light neutral scalar or pseudoscalarbosons that couple weakly to n ormal matter and radiation. Such bosons may arise from a global spontaneously brokenU(1) symmetry, resulting in a massless Nambu-Goldstone (NG)boson. If there is a small explicit symmetry breaking, either already in the Lagrangian or due to quantum-mechanical eﬀects such as anomalies, the boson acquires a mass and is calleda pseudo-NG boson. Typical examples are axions ( A 0) [1,2], familons [3] and Majorons [4], a ssociated, respectively, with a spontaneously broken Peccei-Quinn, family and lepton-numbersymmetry. A common characteristic a mong these light bosons φis that their coupling to Standard-Model particles is suppressed by the energy scale that characterizes the symmetry breaking, i.e.,t h e decay constant f. The interaction Lagrangian is L=f −1Jµ∂µφ, (1) where Jµis the Noether current of the spontaneously broken global symmetry. If fis very large, these new particles interact very weakly. Conversely, detecting them would provide a win-dow to physics far beyond what can be probed at accelerators. The interest in global symmetries and the associated NG bosons has somewhat waned except for the case of axions whereit has held steady since they were proposed 30 years ago.This is because the Peccei-Quinn (PQ) mechanism remainsperhaps the most credible scheme to preserve CPin QCD; axions are a plausible candidate for the cold dark matter of the universe and they are searched for in experiments with arealistic chance of discovery. Originally it was assumed that thePQ scale f Awas related to the electroweak symmetry-breaking scalevweak=(√ 2GF)−1/2= 247 GeV. However, the associated “standard” and “variant” axions were quickly excluded, leaving“invisible axions” with f A/greatermuchvweakas the main possibility. We refer to the Listings for limits on standard and variant axions, whereas here we focus primarily on very low-mass, veryweakly-interacting axions and axion-like particles. I. THEORY I.1 Peccei-Quinn mechanism and axions: QCD includes aCP-violating Lagrangian L Θ=¯Θ(αs/8π)Gµνa˜Ga µν,w h e r e −π≤¯Θ≤+πis the eﬀective Θparameter after diagonalization of the quark masses, Gis the color ﬁeld strength tensor, and ˜Gits dual. Experimental limits on the neutron electric dipole moment [5] imply |¯Θ|<∼10−10even though ¯Θ=O(1) is otherwise completely satisfactory. The spontaneously brokenglobal Peccei-Quinn symmetry U(1) PQwas introduced to solve this “strong CPproblem” [1], and an axion is the pseudo-NG boson of U(1) PQ[2]. This symmetry is exact on the classical level, but is broken quantum mechanically due to the axion’sanomalous triangle coupling to gluons, L=/parenleftbigg ¯Θ−φ A fA/parenrightbiggαs 8πGµνa˜Ga µν, (2) where φAis the axion ﬁeld and fAthe axion decay constant. Color anomaly factors have been absorbed in the normalization offAwhich is deﬁned by this Lagrangian. Thus normalized, fA is the quantity that enters all low-energy phenomena [6]. Non- perturbative eﬀects induce a potential for φAwhose minimum is atφA=¯ΘfA, thereby canceling the ¯Θterm in the QCD Lagrangian, and thus restoring the CPsymmetry. The resulting axion mass is given by mAfA≈mπfπwhere mπ= 135 MeV and fπ≈92 MeV is the pion decay constant. In more detail one ﬁnds mA=z1/2 1+zfπmπ fA=0.60 meV fA/1010GeV, (3) where z=mu/mdis the up/down quark-mass ratio. For this numerical estimate we used a canonical value of z=0.56 [7], but it could vary in the range z=0.3–0.6 [8]. In the original axion model, fA∼vweak[1,2]. Tree-level ﬂavor conservation ﬁxes the axion mass and its couplings interms of a single parameter tan β, the ratio of the vacuum expectation values of the two Higgs ﬁelds that appear as aminimal ingredient. This “sta ndard axion” is excluded after extensive experimental searches [9]. A reported observation of a narrow-peak structure in positron spectra from heavyion collisions [10] suggested an axion-like particle of mass1.8 MeV that decays into e +e−, but extensive searches for theA0(1.8 MeV) ended negative. “Variant axion models” were proposed which keep fA∼vweakwhile dropping the constraint of tree-level ﬂavor conservation [11], but these models are also excluded [12]. Axions with fA/greatermuchvweakevade all existing experimental limits. Two classes of models are often discussed in the liter-ature. In “hadronic axion models,” one introduces new heavyquarks carrying the U(1) PQcharge, leaving the usual quarks and leptons without any tree-level axion couplings. The proto-type is the KSVZ model [13], which has the additional property that the heavy quarks are electrically neutral. Another model class simply requires a minimum of two Higgs doublets with theusual quarks and leptons carry ing PQ charges, the prototype being the DFSZ model [14]. All of these models contain atleast one electroweak singlet scalar boson, which acquires a vac-uum expectation value and thereby breaks the PQ symmetry.The KSVZ and DFSZ models are frequently used as genericexamples, but other models exist where both heavy quarks and Higgs doublets carry PQ charges. In one recent example, the PQ charges of all ﬁelds were derived within a superstringmodel [15]. /BG/BI/BC /BG/BI/BC/BG/BI/BC /BG/BI/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 I.2 Model-dependent axion couplings: Although the gene- ric axion interactions scale approximately with fπ/fAfrom the corresponding π0couplings, there are non-negligible model- dependent factors and uncertainties. The axion’s two-photoninteraction plays a key role for many searches, L Aγγ=GAγγ 4Fµν˜FµνφA=−GAγγE·BφA. (4) Here, Fis the electromagnetic ﬁeld-strength tensor, ˜Fits dual, andEandBthe electric and magnetic ﬁelds, respectively. The coupling constant is GAγγ=α 2πfA/parenleftbiggE N−2 34+z 1+z/parenrightbigg =α 2π/parenleftbiggE N−2 34+z 1+z/parenrightbigg1+z z1/2mA mπfπ,(5) where EandN, respectively, are the electromagnetic and color anomalies of the axial current associated with the axion. Ingrand uniﬁed models, and notably in the DFSZ case [14], wehaveE/N=8/3, whereas E/N= 0 for KSVZ [13] if the electric charge of the new heavy quark is taken to vanish. However, ingeneral, E/N is not known so that for ﬁxed f A, a broad range ofGAγγvalues is possible [16]. Axions or axion-like particl es with a two-photon vertex decay with a rate ΓA→γγ=G2 Aγγm3A 64π =α2 256π3/parenleftbiggE N−2 34+z 1+z/parenrightbigg2(1 +z)2 zm5 A m2πf2π =1.1×10−24s−1/parenleftBigmA eV/parenrightBig5 ,(6) where the ﬁrst expression is for general pseudoscalars, the second for axions, and the third assumes z=0.56 and E/N=0 . Axions decay faster than the age of the universe if mA>∼20 eV. The interaction with fermions fhas a derivative structure so that it is invariant under a constant shift φA→φA+φ0as behooves a NG boson, LAff=Cf 2fA¯Ψfγµγ5Ψf∂µφAor−iCfmf fA¯Ψfγ5ΨfφA.(7) Here, Ψ fis the fermion ﬁeld, mfits mass, and Cfam o d e l - dependent numerical coeﬃcient. The dimensionless combina- tiongAff≡Cfmf/fAplays the role of a Yukawa coupling andαAff≡g2 Aff/4πof a “ﬁne-structure constant.” The pseu- doscalar form is usually equivalent to the derivative structure,but one has to be careful in processes where two NG bosonsare attached to one fermion line, for example in the context ofaxion emission by nucleon bremsstrahlung [17]. Hadronic axions do not couple to ordinary quarks and leptons at tree level. In the DFSZ model [14], the couplingcoeﬃcient to electrons is C e=cos2β 3, (8) where tan βis the ratio of two Higgs vacuum expectation values that are generic to this and similar models.The nucleon couplings Cn,pare related to nucleon axial- vector current matrix elements by generalized Goldberger-Treiman relations, C p=(Cu−η)∆u+(Cd−ηz)∆d+(Cs−ηw)∆s , Cn=(Cu−η)∆d+(Cd−ηz)∆u+(Cs−ηw)∆s .(9) Here, η=( 1+ z+w)−1withz=mu/mdandw=mu/ms/lessmuchz. ∆qrepresents the axial-vector current couplings to the proton by∆q S µ=/angbracketleftp|¯qγµγ5q|p/angbracketright,w h e r e Sµis the proton spin. Neutron beta decay and strong isospin symmetry considera- tions imply ∆u−∆d=F+D=1.267±0.0035, whereas hyperon decays and ﬂavor SU(3) symmetry imply ∆u+∆d−2∆s= 3F−D=0.585±0.025. The strange-quark contribution is ∆s=−0.08±0.01stat±0.05systfrom the COMPASS experi- ment [18], and ∆s=−0.085±0.008exp±0.013theor±0.009evol from HERMES [19], in agreement with each other and with an early estimate of ∆s=−0.11±0.03 [20]. We thus adopt ∆u=+ 0.841±0.020, ∆d=−0.426±0.020, ∆s=−0.085±0.015,(10) which are very similar to what was used in the axion literature. The uncertainty of the axion-nucleon couplings is dominated by the uncertainty z=0.3–0.6 that we mentioned earlier. For hadronic axions Cu,d,s=0 ,s ot h a t Cp=−0.55 and Cn=+ 0.14, ifz=0.3a n d Cp=−0.37 and Cn=−0.05 ifz=0.6. While it is well possible that Cn=0 , Cpdoes not vanish within the plausible zrange. In the DFSZ model, Cu=1 3sin2βand Cd=1 3cos2β. Even with the large z–uncertainty, CnandCp never vanish simultaneously. An extreme case is cos2β=0 , where Cp=0f o r z=0.3, but in this case Cn=−0.27. The axion–pion interaction is given by the Lagrangian [21] LAπ=CAπ fπfA/parenleftbig π0π+∂µπ−+π0π−∂µπ+−2π+π−∂µπ0/parenrightbig ∂µφA. (11) In hadronic axion models, the coupling constant is CAπ=1−z 3(1 + z). (12) In general the chiral symmetry-breaking Lagrangian contributes an additional piece to LAπproportional to ( m2 π/fπfA)(π0π0+ 2π−π+)π0φA. For hadronic axions, this term vanishes identi- cally, in contrast, for example, to the DFSZ model (RobertoPeccei, private communication). II. LABORATORY SEARCHES II.1 Photon regeneration: Searching for “invisible axions” in laboratory experiments is extremely challenging. The mostpromising approaches use the axion-two-photon vertex, allowingaxions and photons to convert into each other in the presenceof external electric or magnetic ﬁelds [22]. When the externalﬁeld is the Coulomb ﬁeld of a charged particle, the conversion isbest viewed as an ordinary scattering process, γ+Ze↔Ze+A, /BG/BI/BD /BG/BI/BD/BG/BI/BD /BG/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 called Primakoﬀ eﬀect in analogy to the corresponding π0pro- cess [23]. In the other extreme of a macroscopic ﬁeld, usuallya large-scale B–ﬁeld, the momentum transfer is small, the inter- action coherent over a large distance, and the conversion is best viewed as an axion–photon osc illation phenomenon in analogy to neutrino-ﬂavor oscillations [ 24]. The search for solar axions with the “helioscope technique” [22], or for dark-matter axionswith the “haloscope technique” [22], are based on this conceptand will be discussed in the sections on stellar and cosmologicalaxions below, whereas here we concentrate on pure laboratoryexperiments that do not require astrophysical sources. Photons propagating through a transverse magnetic ﬁeld, with incident Eand magnet Bparallel, may convert into axions. For light axions with m 2 AL/2ω/lessmuch2π,w h e r e Lis the length of the magnetic ﬁeld conversion region and ωthe photon energy, the resultant axion beam is collinear and coherent withthe incident photon beam, and the conversion probability Πis given by Π ∼(1/4)(G AγγBL)2. A practical realization of this concept is a laser beam propagating down the bore of a long superconducting dipole magnet (like the bending magnetsin high-energy accelerators). If another such dipole magnet isin line with the ﬁrst, with an optical barrier separating thetwo, then photons may be regenerated and detected in thesecond magnet from the pure axion beam [25]. The overallprobability P(γ→A→γ)=Π 2. Such an experiment has been carried out, utilizing two magnets of length L=4.4ma n d B=3.7T .F o r mA< 1 meV, the coupling was found to be constrained by GAγγ< 6.7×10−7GeV−1at 95% CL [26]. More recently, the Light Pseudo Scalar Search project (LIPSS) collaboration has takendata at the Jeﬀerson Laboratory free-electron infrared laserfacility. The claimed sensitivity of their detector is G Aγγ= 1.7×10−6GeV−1[27]. Another recent experiment uses a pulsed laser with similar sensitivity [28]. Most recently, the GammeV Particle Search Experiment experiment at FNAL hasreported a 3 σconstraint of G Aγγ<3.2×10−7GeV−1in the limit mA= 0 [29]. Other experiments that are planned or under construction include the Axion-Like Particle Searchexperiment (ALPS) at DESY, and the Optical Search for QEDvacuum magnetic birefringence experiment at CERN. A new concept has been proposed, resonantly-enhanced photon regeneration, which m ay enable searches into unex- plored regions of axion-photon couplings [30]. In this scheme,both the production and detection magnets are within Fabry-Perot optical cavities and actively locked in frequency. Theenhancement is P res(γ→a→γ)=( 2 FF/prime/π2)×Pnon−res, where FandF/primeare the ﬁnesse of the two optical cavities. Feasibly, the resonant enhancement could be of order 10(10−12), leading to improvements in sensitivity in GAγγof 10(2.5−3). II.2 Photon polarization: An alternative to regenerating the lost photons is to use the beam itself to detect the B- ﬁeld-induced photon-axion convers ion: the polarization of lightpropagating through a transverse magnetic ﬁeld suﬀers dichro- ism and birefrigence [31]. Dichroism: The E/bardblcomponent, but not the E⊥component, will be depleted by the production of axions, and thus there will be in general a small rota-tion of the polarization vector of linearly-polarized light. Theeﬀect will be constant for all su ﬃciently light axions, such that the oscillation length is much longer than the magnet m 2 AL/2ω/lessmuch2π. For heavier axions, the eﬀect oscillates and diminishes as mAincreases, and vanishes for mA>ω.B i r e - frigence: This rotation occurs because there is mixing of virtualaxions in the E /bardblstate, but not for the E⊥state. Hence, ini- tially linearly polarized light w ill become elliptically polarized. Higher-order QED also induces vacuum birefrigence. A search for these eﬀects was performed on the same dipole magnets in the early experiment above [32]. Any eﬀect increases linearlywhen the beam passes through an optical cavity within themagnet. The dichroic rotation gave a stronger limit than theellipticity rotation: G Aγγ<3.6×10−7GeV−1at 95% CL for mA<5×10−4eV. The ellipticity rotation limits are better at higher masses, as they fall oﬀ smoothly and do not terminate atmA. In 2006, a publication by the PVLAS collaboration re- ported a signature of magnetically induced vacuum dichroism,which could have been interpreted as evidence for a light pseu-doscalar with a mass of 1–1 .5 meV and a photon coupling of (1.6–5)×10 −6GeV−1[33]. This result was problematic from several points of view, not the least of which was thediﬃculty in reconciling the magnitude of the signal with the much more restrictive limits on G Aγγfrom the Sun, horizontal branch stars, and CAST (see below). Furthermore, the PVLASdata themselves evidenced large systematic errors of unknownorigin. More recently, the PVLAS collaboration issued a reportretracting their earlier ﬁndings. They conclude the eﬀects were instrumental artifacts, with no evidence for new physics [34]. II.3 Long-range forces: New bosons would mediate long- range forces, which are severely constrained by “ﬁfth force” experiments [35]. These experiments, notably those looking for new mass-spin couplings, provide signiﬁcant constraintson axion-like particles [36,37]. The limits on the product ofcouplings at the mass- and spin-coupled interaction vertices(Figure 1) may be related to limits on the DFSZ model [36]. In summary, pure laboratory searches for invisible axions have not yet provided useful limit s on plausible models. Photon propagation or long-range force experiments are only sensitivefor small m A, so that the corresponding coupling strengths that scale with f−1 A≈mA/mπfπare too small to be detected. However, these eﬀorts provide constraints on general low-massbosons, and have searched for axions of non-standard massesand couplings. /BG/BI/BE /BG/BI/BE/BG/BI/BE /BG/BI/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 Figure 1: Short-distance gravity upper lim- its [37] on the product of mass- and spin-vertex couplings as a function of the interaction range λ; the shaded region is excluded at 95% conﬁ- dence. Figure courtesy E. Adelberger. III. AXIONS FROM ASTROPHYSICAL SOURCES III.1 Stellar energy-loss limits: Low-mass weakly- interacting particles (neutrinos, gravitons, axions, baryonic orleptonic gauge bosons, etc.) are produced in hot astrophysical plasmas, and can thus transport energy out of stars. The cou- pling strength of the particles with normal matter and radiation is bounded by the constraint that s tellar-evolution lifetimes or energy-loss rates not conﬂict with observation [38–40]. We begin with our Sun and concentrate on hadronic axion models. The dominant production is by the Primakoﬀ processγ+Ze→Ze+A, where photons convert into axions in the electric ﬁelds of the charged particles in the plasma. Integrating over a standard solar model, one ﬁnds an axion luminosity [53] L A=G2 101.85×10−3L⊙, (13) where G10=GAγγ×1010GeV. The maximum of the spectrum is at 3 .0 keV, the average at 4 .2 keV, and the number ﬂux at Earth is G2 103.75×1011cm−2s−1. The axion losses lead to an e nhanced consumption of nu- clear fuel. The standard Sun is halfway through its hydrogen- burning phase so that the solar axion luminosity cannot signif-icantly exceed its photon luminosity L ⊙. For a more reﬁned constraint, we note that a model of the present-day Sun, withthe integrated eﬀect of axion losses taken into account, diﬀersfrom a standard solar model for suﬃciently large values ofthe coupling constant. The modiﬁed sound-speed proﬁle can be diagnosed by helioseismology, providing a conservative limit G 10<∼10, corresponding to LA<∼0.20L⊙[41]. More re- cent determinations of the sola r metal abundances have spoiled the almost perfect agreement between standard solar modelsand helioseismology [42], a problem that is not yet resolved. However, the axion limit probably remains unaﬀected. The energy loss by solar axion emission requires enhanced nuclear burning, and thus an increased temperature. Self-consistent solar models wit h axion losses reveal that G 10=4.5 causes a 20% increase of the solar8B neutrino ﬂux [41]. The measured all-ﬂavor8B solar neutrino ﬂux is 4 .94×106cm−2s−1 with an uncertainty of about 8.8% [43]. The old standard solar model predictions were 5.7–5.9 in the same units, whereasthe new metal abundances imply 4.5–4.6, each time with a 16%“theoretical 1 σerror” [42]. Therefore, the measured neutrino ﬂuxes imply a limit G 10<∼5, corresponding to LA<∼0.04L⊙. A more restrictive limit on GAγγarises from globular- cluster (GC) stars. A GC is a gravitationally bound systemof a homogeneous population of low-mass stars, allowing fordetailed tests of stellar-evolution theory. The stars on thehorizontal branch (HB) in the color-magnitude diagram havereached helium burning, where their core (mass ∼0.5M ⊙, density ∼104gc m−3, temperature ∼108K) generates energy by fusing helium to carbon and oxygen with a core-averaged energy release of about 80 erg g−1s−1. The core-averaged Primakoﬀ axion loss rate is about G2 1030 erg g−1s−1.T h e main eﬀect is accelerated consumption of helium, and thus areduction of the HB lifetime by about 80 /(80 + 30 G 2 10). The HB lifetime is measured relative to the red-giant branch (RGB)evolutionary time scale by comparing the number of HB stars with the number of RGB stars. This number ratio agrees with expectations within 20–40% in any one of 15 studied GCs [44].Compounding the results of all 15 GCs, the agreement is withinabout 10% [39]. A reasonably conservative limit is G Aγγ<∼1×10−10GeV−1, (14) although an objective error budget is not available. We translate this nominal con straint on the axion-photon interaction strength to fA>2.3×107GeV (and thus mA< 0.3e V ) ,u s i n g z=0.56 and E/N =0a si nt h eK S V Zm o d e l , and show the excluded range in Figure 2. For the DFSZ model withE/N =8/3, the corresponding limits are slightly less restrictive, fA>0.8×107GeV (and thus mA<0.7e V ) . The exact high-mass end of the exclusion range has not beendetermined. We note that the relevant temperature is around10 keV, and the average photon energy is therefore around30 keV. The excluded m Arange thus certainly extends beyond the shown 100 keV. In models where axions couple directly to electrons, pro- cesses of the form γ+e−→e−+aande−+Ze→Ze+e−+a are more eﬃcient than the Primakoﬀ process. Moreover, brems-strahlung is eﬃcient in degenerate stars such as white dwarfs,where the Primakoﬀ and Compton processes are suppressedby the large photon plasma frequency. One limit comes from GC stars where the enhanced energy losses would delay helium ignition so that the tip of the RGB would be brighter thanobserved [45], implying α Aee<∼0.5×10−26. Axion emission would also enhance white-dwarf cooling, leading to a similar /BG/BI/BF /BG/BI/BF/BG/BI/BF /BG/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 Figure 2: Exclusion and experimental search ranges as described in the text. Limits on coupling strengths are translated into limits on mAandfAusing z=0.56 and the KSVZ values for the coupling strengths. The“Laboratory” bar is a rough representation of the ex-clusion range for standard or variant axions. The “GCstars and white-dwarf cooling” range uses the DFSZ model with an axion-electron coupling corresponding to cos 2β=1/2. The Cold Dark Matter exclusion range is particularly uncertain. We show the benchmark casefrom the misalignment mechanism. limitα Aee<∼1×10−26from the white-dwarf luminosity func- tion [46]. For pulsationally unstable white dwarfs (ZZ Ceti stars), the period decrease ˙P/P is a measure of the cooling speed. A well-studied case is the star G117–B15A, where ˙P/P has been measured, implying [47] αAee<1.3×10−27(15) at a statistical 95% CL. (We have corrected the published limit for an apparent misprint.) This result is equivalent to gAee< 1.3×10−13or in the DFSZ model to fA>1.3×109GeV cos2β andmA<4.5m e V /cos2β. We show these constraints in Figure 2 for cos2β=1/2. Similar constraints are provided by the neutrino signal of the supernova SN 1987A. Several detectors registered togetherabout two dozen events spread over about 10 s, showingthat the burst duration was not signiﬁcantly shortened by a new energy-loss channel. Numeri cal simulations for a variety of cases, including axions and Kaluza-Klein gravitons, revealthat the energy-loss rate of a n uclear medium at the density 3×10 14gc m−3and temperature 30 MeV should not exceed about 1 ×1019erg g−1s−1[39]. Translating this nominal criterion into a limit on the axion-nucleon coupling depends on a calculation of bremsstrahlung emission N+N→N+N+ain a nuclear medium. The energy loss rate per unit mass is foundto be ( C N/2fA)2(T4/π2mN)F.H e r e Fis a numerical factor that represents an integral over the dynamical spin-densitystructure function, because axions couple to the nucleon spinand thus are essentially emitted by the ﬂuctuating nuclear spins of the dense medium. In a dilute medium, Fwould have the interpretation of Γ /2Twith Γ a typical nucleon spin ﬂuctuation rate. For realistic conditions, ev en after considerable eﬀort, one is limited to a heuristic estimate leading to F≈1 [40]. The SN 1987A limits are of particular interest for hadronic axions where the bounds on α Aeeare moot. Therefore, we use Cp=−0.4a n d Cn= 0. We use an initial proton fraction of 0.3 to scale the emission rate to the proton density. With F=1 andT= 30 MeV we ﬁnd [40] fA>∼4×108GeV and mA<∼16 meV . (16) If axions interact suﬃciently strongly they are trapped, like neutrinos, so that only about three orders of magnitude ing ANN ormAare excluded by the burst duration. We show the excluded range somewhat schematically in Figure 2. For even larger couplings, the axion ﬂux would have been negligible, yet it would have triggered additional events in the detectors,excluding a further range of couplings [48]. A possible gapbetween the exclusion ranges of these two SN 1987A argumentswas discussed as the “hadronic axion window” under the as-sumption that G Aγγwas anomalously small [49]. This range is now excluded by the cosmic s tructure-formation arguments to be discussed in the section on cosmological axions. III.2 Searches for solar axions: Instead of using stellar energy losses to derive limits on axion parameters, one can alsosearch directly for these ﬂuxes in the laboratory, notably those from our Sun. The main experimental focus has been on axion-like particles with a two-photon vertex. They are produced bythe Primakoﬀ process with a ﬂux given by Equation 13, and canbe detected at Earth with the reverse process in a macroscopic B–ﬁeld (“axion helioscope”) [22]. Viewing this re-conversion as a particle oscillation process, we note that the average energyof solar axions is 4.2 keV, implying a photon-axion oscillationlength in vacuum of 2 π(2ω/m 2 A)∼O(1 mm), precluding the vacuum mixing from achieving its theoretical maximum in anypractical magnet. However, one can endow the photon with aneﬀective mass in a gas, m γ=ωplas, thus matching the axion and photon dispersion relations [50]. /BG/BI/BG /BG/BI/BG/BG/BI/BG /BG/BI/BG/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 Figure 3: Solar-axion exclusion plot in the GAγγ–mA–plane for axion-like particles [53]. For small masses, the most restrictive limit is from CAST-I [53], and is shown with previoushelioscopes Lazarus et al. [51] and the Tokyo helioscope [52]. Also shown are constraintsfrom experiments using the Bragg technique SOLAX [55], COSME [56], and DAMA [57]. The vertical red line (HDM) is the hot dark-matter limit [64]. The yellow band representsmodels with |E/N−1.92|in the range 0.07–7, while the green solid line corresponds to the KSVZ case. An early implementation of these ideas was carried out using a conventional dipole magnet, with a conversion volume of var-iable-pressure gas with a xenon proportional chamber as x-raydetector [51]. The conversion magnet was ﬁxed in orientationand collected data for about 1000 s/day. Axions were excludedforG Aγγ<3.6×10−9GeV−1formA<0.03 eV, and GAγγ< 7.7×10−9GeV−1for 0.03<m A<0.11 eV at 95% CL. Later, the Tokyo axion helioscope use d a superconducting magnet on a tracking mount, viewing the Sun continuously. They reported GAγγ<6×10−10GeV−1formA<0.3 eV [52]. The exclusion ranges are shown in Figure 3. The most recent helioscope CAST (CERN Axion Solar Telescope) uses a decommissioned LHC dipole magnet ona tracking mount and is actively taking data. The hard-ware includes grazing-incidence x-ray optics with solid-state x-ray detectors, as well as a novel x-ray Micromegas position- sensitive gaseous detector. CAST has established a 95% CLlimitG Aγγ<8.8×10−11GeV−1forma<0.02 eV [53]. To cover larger masses and to “cross the axion line,” the conversionregion in the magnet bores is ﬁlled with a gas at varying pres-sure. The runs with 4He gas are complete and cover masses up to about 0.4 eV, but exact limits on GAγγin this range havenot yet been established [54]. Forthcoming runs with3He gas will explore axion masses up to 1.16 eV within about 3 years. Other Primakoﬀ searches for solar axions have been carried out using crystal detectors, exploiting the coherent conversion of axions into photons when the axion angle of incidence satisﬁes a Bragg condition with a c rystalline plane. Limits from SOLAX [55], COSME [56], and DAMA [57] are summarizedin Figure 4. Another idea is to look at the Sun with an x-ray satellite when the Earth is in between. Solar axions would be convertedin the Earth magnetic ﬁeld on the far side relative to the Sun into x-rays, and could be picked up by the detector [58]. The sensitivity to G Aγγcould be comparable to CAST, but only for much smaller mA. III.3 Conversion of astrophysical photon ﬂuxes: Large- scale magnetic ﬁelds exist in astrophysics that can induce axion–photon oscillations. In practical cases, Bis much smaller than the laboratory ﬁelds used, for example, in helioscopes, whereasthe conversion region Lis much larger. Therefore, while the product BLcan be large, any realistic sensitivity is usually restricted to very low-mass particles, far away from the “axion line” in a plot like Figure 3. One example is SN 1987A, which would have emitted a burst of axion-like particles due to the Primakoﬀ production inits core. They would have partially converted into γ-rays in the galactic B-ﬁeld. The absence of a γ-ray burst in coincidence with the SN 1987A neutrino burst provides a limit G Aγγ<∼ 1×10−11GeV−1formA<∼10−9eV [59]. This is the most restrictive limit for very small mA. Axion-like particles from other stars could be converted to photons in astrophysical B-ﬁelds, but no tangible new limits or signatures seem to have appeared. Conversely, photons from distant sources could be converted to axion-like particles, depleting the original ﬂux, thereby dim- ming the sources. This mechanism was proposed as an al- ternative explanation to cosmic acceleration for the apparentdimming of distant SNe of type Ia [60]. However, this dim-ming would apply to all distant sources, including quasars andthe cosmic microwave background radiation, and would dependon energy. All things considered, this mechanism can only playa subdominant role [61]. High-energy γ-rays are typically produced in magnetized environments where cosmic rays are accelerated. The conver-sion into axion-like particles can then, in principle, imprintobservable features on the spectrum for a range of couplingconstants not excluded by other arguments [62]. IV. COSMIC AXIONS IV.1 Cosmic axion populations: In the early universe, axions are produced by processes involving their couplings toquarks and gluons [63]. After the QCD conﬁnement transi-tion, the dominant thermalization process is π+π↔π+a[21]. The resulting cosmic axion po pulation would contribute a hot /BG/BI/BH /BG/BI/BH/BG/BI/BH /BG/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 dark-matter fraction in analogy to massive neutrinos. Cos- mological precision data provide restrictive constraints on apossible hot dark-matter fraction that translate into m A<0.4– 1.2 eV at the 95% statistical CL [64]. The spread of thepublished limits reﬂects the use of diﬀerent cosmological data.Including Lyman- αdata leads to more restrictive limits that are, however, vulnerable to poorly controlled systematic uncer- tainties. Form A>∼20 eV, axions decay into photons faster than a cosmic time scale, removing the axion population while injecting radiation. This excess radiation provides additional limits up to very large axion masses [65]. An anomalouslysmall G Aγγprovides no loophole because suppressing decays leads to thermal axions overdomi nating the mass density of the universe. The main cosmological interest in axions derives from their possible role as cold dark matter (CDM). In addition to thermalprocesses, axions are abundant ly produced by the “misalign- ment mechanism” [66]. After the spontaneous breakdown ofthe PQ symmetry at high energies, the axion ﬁeld relaxes some-where in the “bottom of the wine bottle” potential. Near theQCD epoch, instanton eﬀects explicitly break the PQ symme- try, the very eﬀect that causes the dynamical PQ symmetry restoration. This “tilting of the wine bottle bottom” causes theaxion ﬁeld to roll toward the CP-conserving minimum, thereby exciting coherent oscillations o f the axion ﬁeld that ultimately represent a “condensate” of CDM. The cosmic mass density inthis homogeneous ﬁeld mode is [67] Ω Ah2≈0.7/parenleftbiggfA 1012GeV/parenrightbigg7/6/parenleftbigg¯Θi π/parenrightbigg2 , (17) where his the present-day Hubble expansion parameter in units of 100 km s−1Mpc−1,a n d −π≤¯Θi≤πis the initial “misalignment angle” relative to the CP-conserving position. If the PQ symmetry breakdown takes place after inﬂation, ¯Θi will take on diﬀerent values in diﬀerent patches of the universe. The average contribution is [67] ΩAh2≈0.3/parenleftbiggfA 1012GeV/parenrightbigg7/6 . (18) Comparing with the measured CDM density of ΩCDMh2≈0.13 implies that axions with mA≈10µeV provide the dark matter, whereas smaller masses are excluded (Figure 2). This density sets only a crude scale of the expected mA. Apart from the overall particle physics uncertainties, the cos-mological sequence of events plays a crucial role. Assumingaxions make up CDM, signiﬁcantly smaller masses are possibleif inﬂation took place after the PQ transition and the initialvalue ¯Θ iwas small. Conversely, if t he PQ transition took place after inﬂation, there are additional sources for nonthermal ax- ions, notably the formation and decay of cosmic strings and domain walls. However, these po pulations are comparable to the misalignment contribution [67]. Still, the mass of CDMaxions could be signiﬁcantly smaller or larger than 10 µeV [67].If the reheat temperature after inﬂation is too small to restore the PQ symmetry, the axion ﬁeld is present duringinﬂation, and subject to quantum mechanical ﬂuctuations thatlead to isocurvature ﬂuctuations that are severely constrainedby precision cosmological data [67,68]. One consequence isthat the cosmic axion population cannot be arbitrarily small, even for a very small initial ¯Θ i. In the opposite case without inﬂation after the PQ tran- sition, the spatial axion density variation is large at the QCDtransition. These density variations are not erased by freestreaming. When matter begins to dominate the universe,gravitationally bound “axion mini clusters” form promptly [69].A signiﬁcant fraction of CDM axio n sc a nr e s i d ei nt h e s eo b j e c t s . The hot and cold cosmic axion populations are not entirely independent. Most cold axions are produced shortly beforethe QCD phase transition. For f A<∼108GeV, axions reach thermal equilibrium after this epoch, thermalizing the axionﬁeld, thereby erasing the cold populations. IV.2 Telescope searches: The two-photon decay rate of cosmic axions is extremely slow for axions with masses in theCDM regime, but could be detectable for eV-mass axions. Thesignature would be a quasi-monochromatic emission line from galaxies and galaxy clusters. This line, corrected for the host Doppler shift, would appear at half the axion mass, and itswidth would be similar to the virial width of objects in the host.The expected optical line intensity for DFSZ axions is similarto the continuum night emission. An early search in three richAbell clusters [70], and a recent search in two rich Abellclusters [71], exclude the “Telescope” range in Figure 2 unless the axion–photon coupling is s trongly suppressed. Of course, axions in this mass range would also provide an excessive hot DM contribution. Very low-mass axions in halos produce a weak quasi- monochromatic spectral line in the radio. Virial velocities inundisrupted dwarf galaxies are very low, and the axion emis-sion line would therefore be extremely narrow. A search with the Haystack radio telescope on three nearby dwarf galaxies provided a limit G Aγγ<1.0×10−9GeV−1at 96% CL for 298<m A<363µeV [72]. However, this combination of mA andGAγγdoes not yet include plausible axion models. IV.3 Microwave cavity experiments: The astrophysical and cosmological limits of Figure 2 suggest that axions, if theyexist, provide a signiﬁcant fraction or all of the cosmic CDM.In a broad range of the plausible m Arange for CDM axions, galactic halo axions may be detected by their resonant conver- sion into a quasi-monochromatic microwave signal in a high-Q electromagnetic cavity permeated by a strong static magneticﬁeld [22,73]. The cavity frequency is tunable, and the signalis maximized when the frequency is the total axion energy, restmass plus kinetic energy, of ν=(m A/2π)[ 1+O(10−6)], the width above the rest mass representing the virial axion distri-bution in the galactic gravitational potential. The frequency spectrum width may also have ﬁner structure from axions more /BG/BI/BI /BG/BI/BI/BG/BI/BI /BG/BI/BI/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 recently fallen into the galactic potential and not yet completely virialized [74]. Figure 4: Exclusion region reported from the microwave cavity experiments RBF and UF [75] and ADMX [76]. A local dark-matter density of 450 MeV cm−3is assumed. Color version at end of book. The feasibility of this technique was established in early experiments of relatively small sensitive volume, O(1 liter) [75], with HFET-based ampliﬁers, setting limits in the range4.5<m A<16.3µeV, but lacking by 2–3 orders of magni- tude the sensitivity required to detect realistic axions. ADMX,al a t e re x p e r i m e n t( B∼8T , V∼200 liters) has achieved sensitivity to KSVZ axions, assuming they saturate the lo- cal dark matter halo and are well virialized, over the massrange 1 .9–3.3µeV [76]. Should halo axions have a component not yet virialized, ADMX is sensitive to DFSZ axions [77].The corresponding 90% CL excl usion regions shown in Fig- ure 4 are normalized to an assumed local CDM density of7.5×10 −25gc m−3(450 MeV cm−3) [78]. The ADMX ex- periment is currently undergoing commissioning of an upgrade that replaces the microwave HFET ampliﬁers by near quan-tum-limited low-noise dc SQUID ampliﬁers [79], allowing asigniﬁcant improvement in the experiment sensitivity. A Ryd-berg atom single-photon detector [80] can in principle evade thestandard quantum limit [81] for coherent detection, thus achiev-ing very good sensitivity. Eﬀorts are underway to incorporate Rydberg atom systems in RF cavity axion searches [82]. Conclusions: Experimental, astrophysical, and cosmological limits have been reﬁned and indicate that axions, if they exist, are likely very light, m A<∼10 meV, suggesting that axions are a non-negligible fraction of the cosmic CDM. Theupgraded versions of the ADMX experiment will ultimatelycover the range 1–100 µeV with a sensitivity allowing one to detect axions, unless the local DM density is unexpectedlysmall or the axion–photon coup ling anomalously weak. 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/D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BE /BU/BT/CA/CA/C7/CB/C7 /BK/BE /BT/CB/CC/CA /CB/D8/CP/D2/CS/CP /D6/CS /BT/DC/CX/D3/D2 > /BC. /BE/BH /BD/CA/BT/BY/BY/BX/C4 /CC /BK/BE /BT/CB/CC/CA /CB/D8/CP/D2/CS/CP /D6/CS /BT/DC/CX/D3/D2 > /BC. /BE /BE/BW/C1/BV/CD/CB /BJ/BK /BV /BT/CB/CC/CA /CB/D8/CP/D2/CS/CP /D6/CS /BT/DC/CX/D3/D2/C5/C1/C3/BT/BX/C4/C1/BT/C6 /BJ/BK /BT/CB/CC/CA /CB/D8/CT/D0/D0/CP /D6 /CT/D1/CX/D7/D7/CX/D3/D2 > /BC. /BF /BE/CB/BT /CC/C7 /BJ/BK /BT/CB/CC/CA /CB/D8/CP/D2/CS/CP /D6/CS /BT/DC/CX/D3/D2 > /BC. /BE /CE/CH/CB/C7/CC/CB/C3/C1 /C1 /BJ/BK /BT/CB/CC/CA /CB/D8/CP/D2/CS/CP /D6/CS /BT/DC/CX/D3/D2/BD/C4/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS /CU/D6/D3/D1 /BH/BA/BH /C5/CT/CE γ /B9/D6/CP /DD /D0/CX/D2/CT /CU/D6/D3/D1 /D8/CW/CT /D7/D9/D2/BA/BE/C4/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS /CU/D6/D3/D1 /D6/CT/D5/D9/CX/D6/CX/D2/CV /D8/CW/CT /D6/CT/CS /CV/CX/CP/D2/D8/D7/B3 /D7/D8/CT/D0/D0/CP /D6 /CT/DA/D3/D0/D9/D8/CX/D3/D2 /D2/D3/D8 /CQ /CT /CS/CX/D7/D6/D9/D4/D8/CT/CS /CQ /DD/CP /DC /CX /D3 /D2/CT/D1/CX/D7/D7/CX/D3/D2/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5/CB /CT /CP /D6/CR/CW/CT/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5/CB /CT /CP /D6/CR/CW/CT/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BW/CT/CR/CP /DD/D7/BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C0/CP/CS/D6/D3/D2 /BW/CT/CR/CP /DD/D7/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/C8 /BT/CA/C3 /BC/BH /C0/CH/BV/C8 /A6 /B7→ /D4/BT /BC/B8 /BT /BC→µ /B7µ− < /BJ× /BD/BC− /BD/BC/BL/BC /BG/BT/BW/C4/BX/CA /BC/BG /BU/BJ/BK/BJ /C3 /B7→π /B7/CG /BC < /BJ. /BF× /BD/BC− /BD/BD/BL/BC /BH/BT/C6/C1/CB/C1/C5/C7 /CE/CB/C3/BA/BA/BA /BC/BG /BU/BL/BG/BL /C3 /B7→π /B7/CG /BC < /BG. /BH× /BD/BC− /BD/BD/BL/BC /BI/BT/BW/C4/BX/CA /BC/BE /BV /BU/BJ/BK/BJ /C3 /B7→π /B7/CG /BC < /BG× /BD/BC− /BH/BL/BC /BJ/BT/BW/C4/BX/CA /BC/BD /BU/BJ/BK/BJ /C3 /B7→π /B7π /BC/BT /BC < /BG. /BL× /BD/BC− /BH/BL/BC /BT/C5/C5/BT/CA /BC/BD /BU /BV/C4/BX/C7 /BU±→π±/B4 /C3±/B5 /CG /BC < /BH. /BF× /BD/BC− /BH/BL/BC /BT/C5/C5/BT/CA /BC/BD /BU /BV/C4/BX/C7 /BU /BC→ /C3 /BC/CB /CG /BC < /BF. /BF× /BD/BC− /BH/BL/BC /BK/BT/C4 /CC/BX/BZ/C7/BX/CA /BL/BK /C6/C7/C5/BW π /BC→γ /CG /BC/B8 /D1/CG /BC< /BD/BE/BC /C5/CT/CE < /BH. /BC× /BD/BC− /BK/BL/BC /BL/C3/C1/CC/BV/C0/C1/C6/BZ /BL/BJ /BU/BJ/BK/BJ /C3 /B7→π /B7/CG /BC/B4 /CG /BC→γγ /B5 < /BH. /BE× /BD/BC− /BD/BC/BL/BC /BD/BC/BT/BW/C4/BX/CA /BL/BI /BU/BJ/BK/BJ /C3 /B7→π /B7/CG /BC < /BE. /BK× /BD/BC− /BG/BL/BC /BD/BD/BT/C5/CB/C4/BX/CA /BL/BI /BU /BV/BU/BT/CA π /BC→γ /CG /BC/B8 /D1/CG /BC< /BI/BH /C5/CT/CE < /BF× /BD/BC− /BG/BL/BC /BD/BD/BT/C5/CB/C4/BX/CA /BL/BI /BU /BV/BU/BT/CA η→γ /CG /BC/B8 /D1/CG /BC /BP /BH/BC/DF/BE/BC/BC /C5/CT/CE < /BG× /BD/BC− /BH/BL/BC /BD/BD/BT/C5/CB/C4/BX/CA /BL/BI /BU /BV/BU/BT/CA η/prime→γ /CG /BC/B8 /D1/CG /BC /BP /BH/BC/DF /BL/BE/BH /C5/CT/CE < /BI× /BD/BC− /BH/BL/BC /BD/BD/BT/C5/CB/C4/BX/CA /BL/BG /BU /BV/BU/BT/CA π /BC→γ /CG /BC/B8 /D1/CG /BC /BP/BI/BH/DF/BD/BE/BH /C5/CT/CE < /BI× /BD/BC− /BH/BL/BC /BD/BD/BT/C5/CB/C4/BX/CA /BL/BG /BU /BV/BU/BT/CA η→γ /CG /BC/B8 /D1/CG /BC /BP/BE/BC/BC/DF /BH/BE/BH /C5/CT/CE < /BJ× /BD/BC− /BF/BL/BC /BD/BE/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BG /BV/C6/CC/CA π /BC→γ /CG /BC/B8 /D1/CG /BC /BP/BE/BH /C5/CT/CE < /BE× /BD/BC− /BF/BL/BC /BD/BE/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BG /BV/C6/CC/CA π /BC→γ /CG /BC/B8 /D1/CG /BC /BP/BD/BC/BC /C5/CT/CE < /BE× /BD/BC− /BJ/BL/BC /BD/BF/BT /CC/C1/CH /BT /BL/BF /BU /BU/BJ/BK/BJ /CB/D9/D4/BA /CQ /DD/BT /BW/C4 /BX /CA /BC /BG < /BF× /BD/BC− /BD/BF /BD/BG/C6/BZ /BL/BF /BV/C7/CB/C5 π /BC→γ /CG /BC < /BD. /BD× /BD/BC− /BK/BL/BC /BD/BH/BT/C4/C4/C1/BX/BZ/CA/C7 /BL/BE /CB/C8/BX/BV /C3 /B7→π /B7/CG /BC/B4 /CG /BC→ /CT /B7/CT−/B5 < /BH× /BD/BC− /BG/BL/BC /BD/BI/BT /CC/C1/CH /BT /BL/BE /BU/BJ/BK/BJ π /BC→γ /CG /BC < /BG× /BD/BC− /BI/BL/BC /BD/BJ/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BE /CB/C8/BX/BV π /BC→γ /CG /BC/B8 /CG /BC→ /CT /B7/CT−/B8/D1/DC /BC /BP /BD/BC/BC /C5/CT/CE < /BD× /BD/BC− /BJ/BL/BC /BD/BK/BT /CC/C1/CH /BT /BL/BC /BU /BU/BJ/BK/BJ /CB/D9/D4/BA /CQ /DD /C3/C1/CC/BV/C0/C1/C6/BZ /BL/BJ < /BD. /BF× /BD/BC− /BK/BL/BC /BD/BL/C3 /C7/CA/BX/C6/BV/C0/BX/BA/BA/BA /BK/BJ /CB/C8/BX/BV π /B7→ /CT /B7ν /BT /BC/B4 /BT /BC→ /CT /B7/CT−/B5 < /BD× /BD/BC− /BL/BL/BC /BE/BC/BX/C1/BV/C0/C4/BX/CA /BK/BI /CB/C8/BX/BV /CB/D8/D3/D4/D4 /CT/CS π /B7→ /CT /B7ν /BT /BC < /BE× /BD/BC− /BH/BL/BC /BE/BD/CH /BT/C5/BT/CI/BT/C3/C1 /BK/BG /CB/C8/BX/BV /BY /D3 /D6 /BD/BI/BC< /D1< /BE/BI/BC /C5/CT/CE < /B4/BD/BA/BH/DF /BG/B5 × /BD/BC− /BI/BL/BC /BE/BD/CH /BT/C5/BT/CI/BT/C3/C1 /BK/BG /CB/C8/BX/BV /C3 /CS/CT/CR/CP /DD /B8 /D1/CG /BC/lessmuch /BD/BC/BC /C5/CT/CE/BE/BE/BT/CB/BT/C6/C7 /BK/BE /BV/C6/CC/CA /CB/D8/D3/D4/D4 /CT/CS /C3 /B7→π /B7/CG /BC/BE/BF/BT/CB/BT/C6/C7 /BK/BD /BU /BV/C6/CC/CA /CB/D8/D3/D4/D4 /CT/CS /C3 /B7→π /B7/CG /BC/BE/BG/CI/C0/C1/CC/C6/C1/CC/CB/C3/C1 /C1 /BJ/BL /C0/CT/CP/DA/DD /CP/DC/CX/D3/D2/BF/C8 /BT/CA/C3 /BC/BH /CU/D3/D9/D2/CS /D8/CW/D6/CT/CT /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /CU/D3 /D6 /A6 /B7→ /D4µ /B7µ−/CX/D2 /D8/CW/CT /C0/DD/D4 /CT/D6/BV/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BW/D9/CT /D8/D3 /CP /D2/CP /D6/D6/D3 /DB /D7/D4 /D6/CT/CP/CS /CX/D2 /CS/CX/D1/D9/D3/D2 /D1/CP/D7/D7/B8 /D8/CW/CT/DD /CW/DD/D4 /D3/D8/CW/CT/D7/CX/DE/CT /D8/CW/CT /CT/DA/CT/D2/D8/D7 /CP/D7 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT/D7/CX/CV/D2/CP/D0 /D3/CU /CP /D2/CT/DB /CQ/D3 /D7 /D3 /D2 /BA /C1/D8 /CR/CP/D2 /CQ/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP/D2 /CP/DC/CX/D3/D2/B9/D0/CX/CZ /CT /D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW /D1/BT /BC /BP/BE/BD/BG. /BF± /BC. /BH /C5/CT/CE /CP/D2/CS /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /A6 /B7→ /D4/BT /BC/B5× /BU/B4 /BT /BC→µ /B7µ−/B5/BP/B4/BF. /BD /B7/BE. /BG − /BD. /BL± /BD. /BH/B5× /BD/BC− /BK/BA/BG/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/CP /D1/CP/D7/D7 /D2/CT/CP /D6 /BD/BK/BC /C5/CT/CE/BA /BY /D3 /D6 /D3/D8/CW/CT/D6 /D1 /CP /D7 /D7 /CT /D7/CX /D2/D8 /CW /CT /D6/CP/D2/CV/CT /D1/CG /BC /BP/BD/BH/BC/DF /BE/BH/BC /C5/CT/CE /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D0/CT/D7/D7 /D6/CT/D7/D8/D6/CX/CR/D8/CX/DA/CT/B8 /CQ/D9/D8 /D7/D8/CX/D0/D0 /CX/D1/D4 /D6/D3/DA/CT/D7 /BT/BW/C4/BX/CA /BC/BE /BV /CP/D2/CS /BT /CC/C1/CH /BT/BL /BF /BU /BA/BH/BT/C6/C1/CB/C1/C5/C7 /CE/CB/C3/CH /BC/BG /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP/BC/BA/BI/BT/BW/C4/BX/CA /BC/BE /BV /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6 /D1/CG /BC< /BI/BC /C5/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CP/D8 /CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/CT/D7/BA/BJ/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BC/DF /BK/BC /C5/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CP/D8 /CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D4/D9/D6/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA /BK/BT/C4 /CC/BX/BZ/C7/BX/CA /BL/BK /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CG /BC/CU/D6/D3/D1π /BC/CS/CT/CR/CP /DD /DB/CW/CX/CR/CW /D4 /CT/D2/CT/D8/D6/CP/D8/CT /D8/CW/CT /D7/CW/CX/CT/D0/CS/CX/D2/CV /CP/D2/CS /CR/D3/D2/DA/CT/D6/D8/D8/D3π /BC/CX/D2 /D8/CW/CT /CT/DC/D8/CT/D6/D2/CP/D0 /BV/D3/D9/D0/D3/D1/CQ /AC/CT/D0/CS /D3/CU /CP /D2/D9/CR/D0/CT/D9/D7/BA/BL/C3/C1/CC/BV/C0/C1/C6/BZ /BL/BJ /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/BU /B4 /C3 /B7→π /B7/CG /BC/B5· /BU/B4 /CG /BC→γγ /B5 /CP/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC/similarequal /BH/BC/C5/CT/CE/B8 τ/CG /BC< /BD/BC− /BD/BC/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /D4 /D6/D3/DA/CX/CS/CT/CS /CU/D3 /D6/BC< /D1/CG /BC< /BD/BC/BC /C5/CT/CE/B8 τ/CG /BC< /BD/BC− /BK/D7/BA/BD/BC/BT/BW/C4/BX/CA /BL/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CC/CW/CX/D7 /DB /D3 /D6/CZ /CX/D7 /CP/D2 /D9/D4 /CS/CP/D8/CT /D3/CU/BT /CC/C1/CH /BT /BL/BF/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CP/D7/D7/D0/CT/D7/D7 /D7/D8/CP/CQ/D0/CT /CG /BC/D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D2/CS /CT/DC/D8/CT/D2/CS/D7 /D8/D3 /D1/CG /BC /BP/BK/BC /C5/CT/CE/CP/D8 /D8/CW/CT /D7/CP/D1/CT /D0/CT/DA/CT/D0/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 /AC/D2/CX/D8/CT /D0/CX/CU/CT/D8/CX/D1/CT/BA/BD/BD/BT/C5/CB/C4/BX/CA /BL/BG /BU /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BI /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BD/BE/CC/CW/CT /C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BG /D0/CX/D1/CX/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/D3/CU /CG /BC/CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /C1/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 τ /B4 /CG /BC/B5> /BD/BC− /BE/BF/D7/CT/CR/BA/BD/BF/BT /CC/C1/CH /BT/BL /BF /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/D8/CP/CQ/D0/CT/CG /BC/D3/CU /D1/CG /BC /BP/BD/BH/BC/DF /BE/BH/BC /C5/CT/CE/B8 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 /D7/D8/D6/D3/D2/CV/CT/D6 /B4/BD/BC− /BK/B5/CU /D3 /D6 /D1/CG /BC /BP/BD/BK/BC/DF /BE/BG/BC/C5/CT/CE/BA/BD/BG/C6/BZ /BL/BF /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CG /BC/DA/CX/CPγγ→π /BC→γ /CG /BC/CX/D2 /D8/CW/CT /CT/CP /D6/D0/DD /D9/D2/CX/DA/CT/D6/D7/CT /CP/D8 /CC/similarequal /BD/C5/CT/CE/BA /CC/CW/CT /CQ /D3/D9/D2/CS /D3/D2 /CT/DC/D8/D6/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CU/D6/D3/D1 /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /A1 /C6ν< /BC. /BF/B4 /CF /BT/C4/C3/BX/CA /BL/BD/B5 /CX/D7/CT/D1/D4/D0/D3 /DD /CT/CS/BA /C1/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D1/CG /BC/lessmuch /BD /C5/CT/CE /CX/D2 /D3 /D6/CS/CT/D6 /D8/D3 /CQ /CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /CS/D3 /DB/D2 /D8/D3 /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CW/CT/CP/DA/CX/CT/D6 /CG /BC/BA/BD/BH/BT/C4/C4/C1/BX/BZ/CA/C7 /BL/BE /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC /BP/BD/BH/BC/DF /BF/BG/BC /C5/CT/CE /CP/D2/CS /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D8/CX/D1/CT/D7 /D8/CW/CT/CS/CT/CR/CP /DD/D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /BA /C4/CX/D1/CX/D8 /CX/D7 < /BD. /BH× /BD/BC− /BK/CP/D8 /BL/BL/B1/BV/C4/BA/BD/BI/BT /CC/C1/CH /BT /BL/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3/D1/CG /BC /BP/BC/DF/BD/BF/BC /C5/CT/CE /CX/D2 /D8/CW/CT /D2/CP /D6/D6/D3 /DB /D6/CT/D7/D3/D2/CP/D2/CR/CT /D0/CX/D1/CX/D8/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2/D0/CX/CU/CT/D8/CX/D1/CT/BA /BV/D3/DA/CP /D6/CX/CP/D2/CR/CT /D6/CT/D5/D9/CX/D6/CT/D7 /CG /BC/D8/D3 /CQ /CT /CP /DA/CT/CR/D8/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT/BA/BD/BJ/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BE /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6τ/CG /BC /BP/BD /BC− /BE/BF/DF/BD/BC− /BD/BD/D7/CT/CR/BA /C4/CX/D1/CX/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BE× /BD/BC− /BG/CP/D2/CS /BG× /BD/BC− /BI/CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/CG /BC /BP /BE/BH/DF /BD/BE/BC /C5/CT/CE/BA /BT/D2/CV/D9/D0/CP /D6 /D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/D6/CT/D5/D9/CX/D6/CT/D7 /D8/CW/CP/D8 /CG /BC/CW/CP/D7 /D7/D4/CX/D2 ≥ /BD/BA/BD/BK/BT /CC/C1/CH /BT/BL /BC /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/BU /B4 /C3 /B7→π /B7/CG /BC/B5· /BU/B4 /CG /BC→γγ /B5 /CP/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC /BP /BH/BC /C5/CT/CE/B8 τ/CG /BC< /BD/BC− /BD/BC/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /D4 /D6/D3/DA/CX/CS/CT/CS /CU/D3 /D6/BC< /D1/CG /BC< /BD/BC/BC /C5/CT/CE/B8 τ/CG /BC< /BD/BC− /BK/D7/BA/BD/BL/C3 /C7/CA/BX/C6/BV/C0/BX/C6/C3 /C7 /BK/BJ /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D1/BT /BC /BP/BD. /BJ /C5/CT/CE/B8 τ/BT /BC/lessorsimilar /BD/BC− /BD/BE/D7/B8 /CP/D2/CS /BU/B4 /BT /BC→/CT /B7/CT−/B5/BP /BD /BA/BE/BC/BX/C1/BV/C0/C4/BX/CA /BK/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6π /B7→ /CT /B7ν /BT /BC/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BT /BC→ /CT /B7/CT−/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /D3/CU /BT /BC/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/D7 /CP /D6/CT/DA/CP/D0/CX/CS /DB/CW/CT/D2 τ /B4 /BT /BC/B5/greaterorsimilar /BF.× /BD/BC− /BD/BC/D7 /CX/CU /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CP /D6/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/CP/D0/D0/DD /CP/D0/D0/D3 /DB /CT/CS/BA/BE/BD/CH /BT/C5/BT/CI/BT/C3/C1 /BK/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /CS/CX/D7/CR/D6/CT/D8/CT /D0/CX/D2/CT /CX/D2 /C3 /B7→π /B7/CG/BA /CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /DB/CX/CS/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT/B4/BH/DF /BF/BC/BC /C5/CT/CE/B5/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /DB/CW/CT/D8/CW/CT/D6 /CG /CS/CT/CR/CP /DD/D7 /D4 /D6/D3/D1/D4/D8/D0/DD /D3 /D6 /D2/D3/D8/BA/BE/BE/BT/CB/BT/C6/C7 /BK/BE /CP/D8 /C3/BX/C3 /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /BU/B4 /C3 /B7→π /B7/CG /BC/B5 /CU/D3 /D6 /D1/CG /BC< /BD/BC/BC /C5/CT/CE /CP/D7 /BU/CA < /BG.× /BD/BC− /BK/CU/D3 /D6τ /B4 /CG /BC→ /D2γ /B3/D7/B5> /BD.× /BD/BC− /BL/D7/B8 /BU/CA < /BD. /BG× /BD/BC− /BI/CU/D3 /D6τ< /BD.× /BD/BC− /BL/D7/BA/BE/BF/BT/CB/BT/C6/C7 /BK/BD /BU /CX/D7 /C3/BX/C3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CB/CT/D8 /BU/B4 /C3 /B7→π /B7/CG /BC/B5< /BF. /BK× /BD/BC− /BK/CP/D8 /BV/C4 /BP /BL/BC/B1/BA/BE/BG/CI/C0/C1/CC/C6/C1/CC/CB/C3/C1 /C1 /BJ/BL /CP /D6/CV/D9/CT /D8/CW/CP/D8 /CP /CW/CT/CP/DA/DD /CP/DC/CX/D3/D2 /D4 /D6/CT/CS/CX/CR/D8/CT/CS /CQ /DD/CH /BT/C6/BZ /BJ/BK /B4/BF < /D1< /BG/BC /C5/CT/CE/B5/CR/D3/D2/D8/D6/CP/CS/CX/CR/D8/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D1/D9/D3/D2 /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/BW/CT/CR/CP /DD/D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D3/CU /D5/D9/CP /D6/CZ /D3/D2/CX/D9/D1/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF× /BD/BC− /BH/BL/BC /BE/BH/BU/BT/C4/BX/CB/CC /BL/BH /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→ /BT /BCγ < /BG. /BC× /BD/BC− /BH/BL/BC /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV /BV/BU/BT/C4 /A7 /B4/BD /CB /B5→ /BT /BCγ/BE/BI/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV /CA/CE/CD/BX < /BH× /BD/BC− /BH/BL/BC /BE/BJ/BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /C6/BW φ→ /BT /BCγ /B4 /BT /BC→ /CT /B7/CT−/B5 < /BE× /BD/BC− /BF/BL/BC /BE/BK/BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /C6/BW φ→ /BT /BCγ /B4 /BT /BC→γγ /B5 < /BJ× /BD/BC− /BI/BL/BC /BE/BL/BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /C6/BW φ→ /BT /BCγ /B4 /BT /BC→ /D1/CX/D7/D7/CX/D2/CV/B5 < /BF. /BD× /BD/BC− /BG/BL/BC /BF/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BW /BT/CA/BZ /A7 /B4/BD /CB /B5→ /BT /BCγ /B4 /BT /BC→ /CT /B7/CT−/B5 < /BG× /BD/BC− /BG/BL/BC /BF/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BW /BT/CA/BZ /A7 /B4/BD /CB /B5→ /BT /BCγ /B4 /BT /BC→µ /B7µ−/B8 π /B7π−/B8 /C3 /B7/C3−/B5 < /BK× /BD/BC− /BG/BL/BC /BF/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BW /BT/CA/BZ /A7 /B4/BD /CB /B5→ /BT /BCγ < /BD. /BF× /BD/BC− /BF/BL/BC /BF/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BW /BT/CA/BZ /A7 /B4/BD /CB /B5→ /BT /BCγ /B4 /BT /BC→ /CT /B7/CT−/B8 γγ /B5 < /BE.× /BD/BC− /BF/BL/BC /BF/BF/BU/C7 /CF /BV/C7/BV/C3 /BK/BI /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5→ /BT /BC < /BH.× /BD/BC− /BF/BL/BC /BF/BG/C5/BT /BZ/BX/CA/BT/CB /BK/BI /BV/CD/CB/BU /A7 /B4/BD /CB /B5→ /BT /BCγ < /BF.× /BD/BC− /BG/BL/BC /BF/BH/BT/C4/BT/C5 /BK/BF /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→ /BT /BCγ < /BL. /BD× /BD/BC− /BG/BL/BC /BF/BI/C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BF /C4/BX/C6/BT /A7 /B4/BD /CB /B5→ /BT /BCγ < /BD. /BG× /BD/BC− /BH/BL/BC /BF/BJ/BX/BW /CF /BT/CA/BW/CB /BK/BE /BV/BU/BT/C4 /C2/ψ→ /BT /BCγ < /BF. /BH× /BD/BC− /BG/BL/BC /BF/BK/CB/C1/CE/BX/CA/CC/CI /BK/BE /BV/CD/CB/BU /A7 /B4/BD /CB /B5→ /BT /BCγ < /BD. /BE× /BD/BC− /BG/BL/BC /BF/BK/CB/C1/CE/BX/CA/CC/CI /BK/BE /BV/CD/CB/BU /A7 /B4/BF /CB /B5→ /BT /BCγ/BE/BH/BU/BT/C4/BX/CB/CC /BL/BH /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D1/D3/D2/D3 /CR/CW/D6/D3/D1/CP/D8/CX/CR γ /CU/D6/D3/D1 /A7 /B4/BD /CB /B5 /CS/CT/CR/CP /DD /BA /CC/CW/CT /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6 /D1/BT /BC</BH. /BC /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BJ /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6 /CW/CT/CP/DA/CX/CT/D6 /D1/BT /BC /BA /CC/CW/CT/DD /CP/D0/D7/D3 /D5/D9/D3/D8/CT /CP /CQ /D3/D9/D2/CS/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /BD/BC− /BF/DF/BD/BC− /BH/D3/CU /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /CS/CT/CR/CP /DDγ /CG /CG /CU/D3 /D6/BC< /D1/CG< /BF. /BD /BZ/CT/CE/BA/BE/BI/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D0/CX/D1/CX/D8 /D3/CU /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV /CP/D2/CS /BX/BW /CF /BT/CA/BW/CB /BK/BE /CT/DC/CR/D0/D9/CS/CT/D7 /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2/DB/CX/D8/CW /D1/BT /BC< /BE /D1/CT /CP/D8 /BL/BC/B1 /BV/C4 /CP/D7 /D0/D3/D2/CV /CP/D7 /BV/A7 /BV/C2/ψ> /BC. /BC/BL/B8 /DB/CW/CT/D6/CT /BV/CE /B4 /CE /BP /A7 /B8 /C2/ψ /B5/CX/D7 /D8/CW/CT /D6/CT/CS/D9/CR/D8/CX/D3/D2 /CU/CP/CR/D8/D3 /D6/CU /D3 /D6/A0 /B4 /CE→ /BT /BCγ /B5 /CS/D9/CT /D8/D3 /C9/BV/BW/CP/D2/CS/BB/D3 /D6 /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA/CC/CW/CT /D7/CP/D1/CT /CS/CP/D8/CP /CT/DC/CR/D0/D9/CS/CT/D7 /BC . /BC/BE< /DC< /BE/BI/BC /B4/BL/BC/B1 /BV/C4/B5 /CX/CU /BV/A7 /BP /BV/C2/ψ /BP/BC. /BH/B8 /CP/D2/CS /CU/D9/D6/D8/CW/CT/D6/CR/D3/D1/CQ/CX/D2/CX/D2/CV /DB/CX/D8/CW /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BW /D6/CT/D7/D9/D0/D8 /CT/DC/CR/D0/D9/CS/CT/D7 /BH × /BD/BC− /BH< /DC< /BE/BI/BC/BA /DC /CX/D7 /D8/CW/CT /D6/CP/D8/CX/D3/D3/CU /D8/CW/CT /DA/CP/CR/D9/D9/D1 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /D8 /DB /D3 /C0/CX/CV/CV/D7 /AC/CT/D0/CS/D7/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D9/D7/CT /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0/CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /A0/B4 /BT /BC→ /CT/CT /B5∝ /DC− /BE/BA /CC/CW/CT /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /A0/B4 /BT /BC→ /CT/CT /B5∝ /DC /BE/CV/CX/DA/CT/D7 /CP /D7/D3/D1/CT/DB/CW/CP/D8 /CS/CX/AB/CT/D6/CT/D2/D8 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /BC . /BC/BC/BC/BJ/BH < /DC< /BG/BG/BA/BE/BJ/CC/CW/CT /AC/D6/D7/D8 /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /DB/CW/CT/D2 τ/BT /BC /BB /D1/BT /BC< /BF× /BD/BC− /BD/BF/D7/BB/C5/CT/CE /CP/D2/CS/D1/BT /BC< /BE/BC /C5/CT/CE/BA/BE/BK/CC/CW/CT /D7/CT/CR/D3/D2/CS /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /DB/CW/CT/D2 τ/BT /BC /BB /D1/BT /BC< /BH× /BD/BC− /BD/BF/D7/BB/C5/CT/CE /CP/D2/CS/D1/BT /BC< /BE/BC /C5/CT/CE/BA/BE/BL/CC/CW/CT /D8/CW/CX/D6/CS /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /DB/CW/CT/D2 τ/BT /BC /BB /D1/BT /BC> /BJ× /BD/BC− /BD/BE/D7/BB/C5/CT/CE /CP/D2/CS/D1/BT /BC< /BE/BC/BC /C5/CT/CE/BA /BG/BI/BL /BG/BI/BL/BG/BI/BL /BG/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 /BF/BCτ/BT /BC< /BD× /BD/BC− /BD/BF/D7/CP /D2 /CS /D1/BT /BC< /BD/BA/BH /BZ/CT/CE/BA /BT/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /BT /BC→γγ /DB/CW/CT/D2 /D1/BT /BC< /BD/BC/BC/C5/CT/CE/BA/BF/BDτ/BT /BC> /BD× /BD/BC− /BJ/D7/BA/BF/BE/C1/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU τ/BT /BC /BA/BF/BF/BU/C7 /CF /BV/C7/BV/C3 /BK/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BT /BC/D8/CW/CP/D8 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /B7/CT−/CX/D2 /D8/CW/CT /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD /A7 /B4/BE /CB /B5→/A7 /B4/BD /CB /B5π /B7π−/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /A7 /B4/BD /CB /B5→ /BT /BCγ /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/BU /B4 /A7 /B4/BD /CB /B5→ /BT /BCγ /B5/BU/B4 /BT /BC→/CT /B7/CT−/B5 /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D1/BT /BC /CP/D2/CSτ/BT /BC /BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CU/D3 /D6 /D1/BT /BC /BP/BD/BA/BK /C5/CT/CE /CX/D7 /CP/D8 τ/BT /BC∼/BE.× /BD/BC− /BD/BE/D7/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D8/CW/CT /DB /D3 /D6/D7/D8/BA /CC/CW/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8 /BE .× /BD/BC− /BF/CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/CP /D0 /D0/D0/CX/CU/CT/D8/CX/D1/CT/D7 /CU/D3 /D6 /D1/CP/D7/D7/CT/D7 /BE /D1/CT< /D1/BT /BC< /BE /D1µ /DB/CW/CT/D2 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP /D6/CT/CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/C4/BT/C5 /BK/BF/BA/BF/BG/C5/BT /BZ/BX/CA/BT/CB /BK/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /A7 /B4/BD /CB /B5→γ /BT /BC/B4 /BT /BC→ /CT /B7/CT−/B5/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/BT /BC /BP /BD/BA/BJ /C5/CT/CE/B8 /CP/D8 τ /B4 /BT /BC/B5∼ /BG.× /BD/BC− /BD/BF/D7 /DB/CW/CT/D6/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D8/CW/CT/DB /D3 /D6/D7/D8/BA/BF/BH/BT/C4/BT/C5 /BK/BF /CX/D7 /CP/D8 /BV/BX/CB/CA/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D0/CX/D1/CX/D8 /CU/D3 /D6/BU /B4 /C2/ψ→ /BT /BCγ /B5 /B4/BX/BW /CF /BT/CA/BW/CB /BK/BE/B5/CT/DC/CR/D0/D9/CS/CT/D7 /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2/BA/BF/BI/C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BF /CX/D7 /BW/BX/CB/CH/B9/BW/C7/CA/C1/CB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/BL. /BE× /BD/BC− /BG/D3/CU /BU/B4 /A7→ /BT /BCγ /B5 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /BU/B4 /C2/ψ /B4/BD /CB /B5→ /BT /BCγ /B5 /D0/CX/D1/CX/D8 /B4/BX/BW /CF /BT/CA/BW/CB /BK/BE/B5/CT/DC/CR/D0/D9/CS/CT/D7 /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2/BA/BF/BJ/BX/BW /CF /BT/CA/BW/CB /BK/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /C2/ψ→γ /BT /BC/CS/CT/CR/CP /DD/D7 /CQ /DD /D0/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT γ/bracketleftbig/D3/CU /CT/D2/CT/D6/CV/DD ∼ /BD/BB/BE /D8/CW/CT /C2/ψ /B4/BD /CB /B5/D1 /CP /D7 /D7/bracketrightbig/B8 /D4/D0/D9/D7 /D2/D3/D8/CW/CX/D2/CV /CT/D0/D7/CT /CX/D2 /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7/CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CP/DC/CX/D3/D2 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /BU /D6/CT/D7/D9/D0/D8/BA/BF/BK/CB/C1/CE/BX/CA/CC/CI /BK/BE /CX/D7 /BV/BX/CB/CA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C4/D3 /D3/CZ /CT/CS /CU/D3 /D6 /A7→γ /BT /BC/B8 /BT /BC/D9/D2/CS/CT/D8/CT/CR/D8/CT/CS/BA /C4/CX/D1/CX/D8 /CU/D3 /D6/BD /CB/B4/BF /CB /B5 /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6 /D1/BT /BC< /BJ /BZ/CT/CE /B4/BG /BZ/CT/CE/B5/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /BW/CT/CR/CP /DD/D7/BW/CT/CR/CP /DD/D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D3/CU /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BG× /BD/BC− /BH/BL/BC /BF/BL/BU/BT/BW/BX/CA/CC/BA/BA/BA /BC/BE /BV/C6/CC/CA /D3 /B9/C8/D7→γ /CG/BD /CG/BE /B8 /D1/CG/BD /B7 /D1/CG/BE≤/BL/BC/BC /CZ /CT/CE < /BE× /BD/BC− /BG/BL/BC /C5/BT/BX/C6/C7 /BL/BH /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /D1/BT /BC /BP/BK/BH/BC/DF /BD/BC/BD/BF /CZ /CT/CE < /BF. /BC× /BD/BC− /BF/BL/BC /BG/BC/BT/CB/BT/C1 /BL/BG /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /D1/BT /BC /BP/BF/BC/DF /BH/BC/BC /CZ /CT/CE < /BE. /BK× /BD/BC− /BH/BL/BC /BG/BD/BT/C3 /C7/C8/CH /BT/C6 /BL/BD /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /B4 /BT /BC→γγ /B5/B8/D1/BT /BC< /BF/BC /CZ /CT/CE < /BD. /BD× /BD/BC− /BI/BL/BC /BG/BE/BT/CB/BT/C1 /BL/BD /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /B8 /D1/BT /BC< /BK/BC/BC /CZ /CT/CE < /BF. /BK× /BD/BC− /BG/BL/BC /BZ/C6/C1/C6/BX/C6/C3 /C7 /BL/BC /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /B8 /D1/BT /BC< /BF/BC /CZ /CT/CE < /B4/BD/DF /BH/B5× /BD/BC− /BG/BL/BH /BG/BF/CC/CB/CD/BV/C0/C1/BT/C3/C1 /BL/BC /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /B8 /D1/BT /BC /BP /BF/BC/BC/DF /BL/BC/BC /CZ /CT/CE < /BI. /BG× /BD/BC− /BH/BL/BC /BG/BG/C7/CA/C1/CC/C7 /BK/BL /BV/C6/CC/CA /D3 /B9/C8/D7→ /BT /BCγ /B8 /D1/BT /BC< /BF/BC /CZ /CT/CE/BG/BH/BT/C5/BT/C4/BW/C1 /BK/BH /BV/C6/CC/CA /C7/D6/D8/CW/D3/B9/D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/BG/BI/BV/BT/CA/BU/C7/C6/C1 /BK/BF /BV/C6/CC/CA /C7/D6/D8/CW/D3/B9/D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/BF/BL/BU/BT/BW/BX/CA/CC/CB/BV/C0/BX/CA /BC/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /CS/CT/CR/CP /DD/D3 /CU /D3 /D6/D8/CW/D3/B9/D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /CX/D2/D8/D3 /CP /D4/CW/D3/D8/D3/D2/CP/D2/CS /D8 /DB /D3 /D4 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /B4/D2/CT/D9/D8/D6/CP/D0 /D3 /D6 /D1/CX/D0/D0/CX/B9/CR/CW/CP /D6/CV/CT/CS/B5 /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/BG/BC/CC/CW/CT /BT/CB/BT/C1 /BL/BG /D0/CX/D1/CX/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT /BC/CS/CT/CR/CP /DD/D1/D3 /CS/CT/D7/BA/BG/BD/CC/CW/CT /BT/C3 /C7/C8/CH /BT/C6 /BL/BD /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/CP /D7 /CW /D3 /D6/D8/B9/D0/CX/DA/CT/CS /BT /BC/DB/CX/D8/CWτ/BT /BC< /BD/BC− /BD/BF/D1/BT /BC /CJ/CZ /CT/CE/CL /D7/BA/BG/BE/BT/CB/BT/C1 /BL/BD /D0/CX/D1/CX/D8 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /D8/D3 /CV /BE/BT /BC/CT /B7/CT− /BB/BGπ< /BD. /BD× /BD/BC− /BD/BD/B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D1/BT /BC< /BK/BC/BC/CZ /CT/CE/BA/BG/BF/CC/CW/CT /CC/CB/CD/BV/C0/C1/BT/C3/C1 /BL/BC /D0/CX/D1/CX/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU/BT /BC/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D7 /BA/BG/BG/C7/CA/C1/CC/C7 /BK/BL /D0/CX/D1/CX/D8 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /D8/D3 /CV /BE/BT /BC/CT/CT /BB/BGπ< /BI. /BE× /BD/BC− /BD/BC/BA /CB/D3/D1/CT/DB/CW/CP/D8 /D1/D3 /D6/CT /D7/CT/D2/D7/CX/D8/CX/DA/CT/D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/D0 /CP /D6/CV/CT/D6 /D1/BT /BC /BM /BU< /BJ. /BI× /BD/BC− /BI/CP/D8 /BD/BC/BC /CZ /CT/CE/BA/BG/BH/BT/C5/BT/C4/BW/C1 /BK/BH /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /BU/B4 /BT /BCγ /B5/BB /BU /B4 γγγ /B5< /B4/BD/DF /BH/B5× /BD/BC− /BI/CU/D3 /D6 /D1/BT /BC /BP /BL/BC/BC/DF /BD/BC/BC /CZ /CT/CE/DB/CW/CX/CR/CW /CP /D6/CT /CP/CQ /D3/D9/D8 /BD/BB/BD/BC /D3/CU /D8/CW/CT /BV/BT/CA/BU/C7/C6/C1 /BK/BF /D0/CX/D1/CX/D8/D7/BA/BG/BI/BV/BT/CA/BU/C7/C6/C1 /BK/BF /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6/D3 /D6/D8/CW/D3/D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 → /BT /BCγ /BA /CB/CT/D8 /D0/CX/D1/CX/D8 /CU/D3 /D6 /BT /BC/CT/D0/CT/CR/D8/D6/D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV/D7/D5/D9/CP /D6/CT/CS/B8 /CV /B4 /CT/CT/BT /BC/B5 /BE/BB/B4/BGπ /B5< /BI.× /BD/BC− /BD/BC/DF/BJ.× /BD/BC− /BL/CU/D3 /D6 /D1/BT /BC /CU/D6/D3/D1 /BD/BH/BC/DF /BL/BC/BC /CZ /CT/CE /B4/BV/C4 /BP/BL/BL. /BJ/B1/B5/BA /CC/CW/CX/D7 /CX/D7 /CP/CQ /D3/D9/D8 /BD/BB/BD/BC /D3/CU /D8/CW/CT /CQ /D3/D9/D2/CS /CU/D6/D3/D1 /CV− /BE /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BJ/BU/BT/CB/CB/C7/C5/C8/C1/BX/BA/BA/BA /BL/BH /D1/BT /BC /BP/BD. /BK± /BC. /BE/C5 /CT /CE/BG/BJ/BU/BT/CB/CB/C7/C5/C8/C1/BX/CA/CA/BX /BL/BH /CX/D7 /CP/D2 /CT/DC/D8/CT/D2/D7/CX/D3/D2 /D3/CU /BU/BT/CB/CB/C7/C5/C8/C1/BX/CA/CA/BX /BL/BF/BA /CC/CW/CT/DD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ/CX/D2 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D3/CU /CT /B7/CT−/D4/CP/CX/D6/D7 /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D1/CT /B7/CT− /BP/BD. /BK± /BC. /BE/C5 /CT /CE /BA/CC /CW /CT /DD/D3/CQ/D8/CP/CX/D2/CT/CS /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /BT /BC/CU/D3 /D6τ /B4 /BT /BC/B5/BP /BD /BC− /BD/BK/DF/BD /BC− /BL/D7/CT/CR/BA /CC/CW/CT/DD /CP/D0/D7/D3/CU/D3/D9/D2/CS /CP/D2 /CT/DC/CR/CT/D7/D7 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /D1/CT /B7/CT− /BP/BE. /BD/DF/BF. /BH/C5 /CT /CE /BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/BT /BC/B4/BT/DC/CX/D3/D2/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6σ /B4 /BT /BC/B5/BBσ /B4π /BC/B5/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BK/C2/BT/C1/C6 /BC/BJ /BV/C6/CC/CA /BT /BC→ /CT /B7/CT−/BG/BL/BT/C0/C5/BT/BW /BL/BJ /CB/C8/BX/BV /CT /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BH/BC/C4/BX/C1/C6/BU/BX/CA/BZ/BX/CA /BL/BJ /CB/C8/BX/BV /BT /BC→ /CT /B7/CT−/BH/BD/BZ/BT/C6/CI /BL/BI /CB/C8/BX/BV /BT /BC→ /CT /B7/CT−/BH/BE/C3/BT/C5/BX/C4 /BL/BI /BX/C5/CD/C4 /BF/BE/CB /CT/D1/D9/D0/D7/CX/D3/D2/B8 /BT /BC→/CT /B7/CT−/BH/BF/BU/C4/CD/BX/C5/C4/BX/C1/C6 /BL/BE /BU/BW/C5/C8 /BT /BC/C6/CI→/lscript /B7/lscript−/C6/CI/BH/BG/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BE /CB/C8/BX/BV π−/D4→ /D2/BT /BC/B8 /BT /BC→/CT /B7/CT−/BH/BH/BU/C4/CD/BX/C5/C4/BX/C1/C6 /BL/BD /BU/BW/C5/C8 /BT /BC→ /CT /B7/CT−/B8/BEγ /BH/BI/BY /BT/C1/CB/CB/C6/BX/CA /BK/BL /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4/B8/BT /BC→ /CT /B7/CT−/BH/BJ/BW/BX/BU/C7/BX/CA /BK/BK /CA/CE/CD/BX /BT /BC→ /CT /B7/CT−/BH/BK/BX/C4/B9/C6/BT/BW/C1 /BK/BK /BX/C5/CD/C4 /BT /BC→ /CT /B7/CT−/BH/BL/BY /BT/C1/CB/CB/C6/BX/CA /BK/BK /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /BT /BC→ /BEγ/BI/BC/BU/BT/BW/C1/BX/CA /BK/BI /BU/BW/C5/C8 /BT /BC→ /CT /B7/CT− < /BE.× /BD/BC− /BD/BD/BL/BC /BC /BI/BD/BU/BX/CA/BZ/CB/C5/BT /BK/BH /BV/C0/CA/C5 /BV/BX/CA/C6 /CQ /CT/CP/D1 /CS/D9/D1/D4 < /BD.× /BD/BC− /BD/BF/BL/BC /BC /BI/BD/BU/BX/CA/BZ/CB/C5/BT /BK/BH /BV/C0/CA/C5 /BV/BX/CA/C6 /CQ /CT/CP/D1 /CS/D9/D1/D4/BE/BG /BI/BE/BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /BT /BC→ /BEγ/BI/BF/BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /BU /CA/CE/CD/BX /C4/BT/C5/C8/BY /CQ /CT/CP/D1 /CS/D9/D1/D4/BI/BG/BY/CA/BT/C6/C3 /BK/BF /BU /CA/CE/CD/BX /C4/BT/C5/C8/BY /CQ /CT/CP/D1 /CS/D9/D1/D4/BI/BH/C0/C7/BY/BY/C5/BT/C6 /BK/BF /BV/C6/CC/CA π /D4→ /D2/BT /BC/B4 /BT /BC→ /CT /B7/CT−/B5/BI/BI/BY/BX/CC/CB/BV/C0/BX/CA /BK/BE /CA/CE/CD/BX /CB/CT/CT /BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /BU/BD/BE /BI/BJ/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /C7/CB/C8/C3 /BV/BX/CA/C6 /C8/CB ν /DB/CX/CS/CT/CQ/CP/D2/CS/BD/BH /BI/BK/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /BU /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /BT /BC→ /BEγ/BK /BI/BL/C3/C1/C5 /BK/BD /C7/CB/C8/C3 /BE/BI /BZ/CT/CE /D4/C6→ /BT /BC/CG/BC /BJ/BC/BY /BT/C1/CB/CB/C6/BX/CA /BK/BC /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4/B8/BT /BC→ /CT /B7/CT− < /BD.× /BD/BC− /BK/BL/BC /BJ/BD/C2/BT /BV/C9/CD/BX/CB /BK/BC /C0/C4/BU/BV /BE/BK /BZ/CT/CE /D4 /D6/D3/D8/D3/D2/D7 < /BD.× /BD/BC− /BD/BG/BL/BC /BJ/BD/C2/BT /BV/C9/CD/BX/CB /BK/BC /C0/C4/BU/BV /BU/CT/CP/D1 /CS/D9/D1/D4/BJ/BE/CB/C7/CD/C3/BT/CB /BK/BC /BV/BT/C4/C7 /BE/BK /BZ/CT/CE /D4 /CQ /CT/CP/D1 /CS/D9/D1/D4/BJ/BF/BU/BX/BV/C0/C1/CB /BJ/BL /BV/C6/CC/CA < /BD.× /BD/BC− /BK/BL/BC /BJ/BG/BV/C7/CC/BX/CD/CB /BJ/BL /C7/CB/C8/C3 /BU/CT/CP/D1 /CS/D9/D1/D4 < /BD.× /BD/BC− /BF/BL/BH /BJ/BH/BW/C1/CB/C0/BT /CF /BJ/BL /BV/BT/C4/C7 /BG/BC/BC /BZ/CT/CE /D4/D4 < /BD.× /BD/BC− /BK/BL/BC /BT/C4/C1/BU/CA/BT/C6 /BJ/BK /C0/CH/BU/CA /BU/CT/CP/D1 /CS/D9/D1/D4 < /BI.× /BD/BC− /BL/BL/BH /BT/CB/CA/BT /CC/CH /BT/C6 /BJ/BK /BU /BV/BT/C4/C7 /BU/CT/CP/D1 /CS/D9/D1/D4 < /BD. /BH× /BD/BC− /BK/BL/BC /BJ/BI/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BK /C0/C4/BU/BV /BU/CT/CP/D1 /CS/D9/D1/D4 < /BH. /BG× /BD/BC− /BD/BG/BL/BC /BJ/BI/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BK /C0/C4/BU/BV /D1/BT /BC /BP/BD. /BH /C5/CT/CE < /BG. /BD× /BD/BC− /BL/BL/BC /BJ/BI/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BK /C0/C4/BU/BV /D1/BT /BC /BP/BD /C5/CT/CE < /BD.× /BD/BC− /BK/BL/BC /BJ/BJ/BU/C7/CB/BX/CC/CC/C1 /BJ/BK /BU /C0/CH/BU/CA /BU/CT/CP/D1 /CS/D9/D1/D4/BJ/BK/BW/C7/C6/C6/BX/C4/C4 /CH /BJ/BK < /BC. /BH× /BD/BC− /BK/BL/BC /C0/BT/C6/CB/C4 /BJ/BK /BW /CF/C1/CA/BX /BU/CT/CP/D1 /CS/D9/D1/D4/BJ/BL/C5/C1/BV/BX/C4/C5/BT /BV/BA/BA/BA /BJ/BK/BK/BC/CE/CH/CB/C7/CC/CB/C3/C1 /C1 /BJ/BK/BG/BK/C2/BT/C1/C6 /BC/BJ /CR/D0/CP/CX/D1/D7 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /BT /BC→ /CT /B7/CT−/D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /BE/BC/BJ/C8/CQ /CR/D3/D0/D0/CX/D7/CX/D3/D2 /D3/D2 /D2/D9/CR/D0/CT/CP /D6/CT/D1/D9/D0/D7/CX/D3/D2 /B4/BT/CV/BB/BU/D6/B5 /CU/D3 /D6 /D1 /B4 /BT /BC/B5/BP /BJ± /BD/D3 /D6/BD /BL± /BD /C5/CT/CE /CP/D2/CS τ /B4 /BT /BC/B5≤ /BD/BC− /BD/BF/D7/BA /BG/BL/BT/C0/C5/BT/BW/BL/BJ /D6/CT/D4 /D3 /D6/D8/D7 /CP /D6/CT/D7/D9/D0/D8 /D3/CU /BT/C8/BX/CG /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2 /DB/CW/CX/CR/CW /D7/D8/D9/CS/CX/CT/CS /D4 /D3/D7/CX/D8/D6/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2/BE/BF/BK/CD/B7 /BE/BF/BE/CC /CP /CP/D2/CS /BE/BF/BK/CD/B7 /BD/BK/BD/CC /CP /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B8 /DB/CX/D8/CW/D3/D9/D8 /D6/CT/D5/D9/CX/D6/CX/D2/CV /CP /CR/D3/CX/D2/CR/CX/CS/CT/D2/D8 /CT/D0/CT/CR/D8/D6/D3/D2/BA /C6/D3/D2/CP /D6/D6/D3 /DB /D0/CX/D2/CT/D7 /DB /CT/D6/CT /CU/D3/D9/D2/CS /CU/D3 /D6 /BE/BH/BC < /BX/CT /B7< /BJ/BH/BC /CZ /CT/CE/BA/BH/BC/C4/BX/C1/C6/BU/BX/CA/BZ/BX/CA /BL/BJ /B4/C7/CA/BT/C6/BZ/BX /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B5 /CP/D8 /BZ/CB/C1 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D2/CP /D6/D6/D3 /DB /D7/D9/D1/B9/CT/D2/CT/D6/CV/DD/CT /B7/CT−/B9/D0/CX/D2/CT /CP/D8 ∼ /BI/BF/BH /CZ /CT/CE /CX/D2 /BE/BF/BK/CD/B7 /BD/BK/BD/CC /CP /CR/D3/D0/D0/CX/D7/CX/D3/D2/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/B9/CQ/CX/D0/CX/D8 /DD/CU /D3 /D6/CP /D2 /CP /D6/D6/D3 /DB /D7/D9/D1/B9/CT/D2/CT/D6/CV/DD /CT /B7/CT−/D0/CX/D2/CT /CP /D6/CT /D7/CT/D8/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BE/BA/BH/BD/BZ/BT/C6/CI /BL/BI /B4/BX/C8 /D3/D7 /C1 /C1 /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B5 /CW/CP/D7 /D4/D0/CP/CR/CT/CS /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS/D7 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/CR/D3/D0/D0/CX/D7/CX/D3/D2 /D3/CU /BF/BE/CB /B4/BE/BC/BC /BZ/CT/CE/BB/D2/D9/CR/D0/CT/D3/D2/B5 /CP/D2/CS/CT/D1/D9/D0/D7/CX/D3/D2/BA /C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /D3/CU /D1/CP/D7/D7 /D4 /CT/CP/CZ/D7 /CX/D7 /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D3/CU /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD /D1/CT/CT> /BE/C5 /CT /CE /BA/BH/BF/BU/C4/CD/BX/C5/C4/BX/C1/C6 /BL/BE /CX/D7 /CP /D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /CB/CT/D6/D4/D9/CZ/CW/D3/DA /DB/CX/D8/CW /CP /D7/CT/CR/D3/D2/CS/CP /D6/DD/D8/CP /D6/CV/CT/D8 /D8/D3 /CX/D2/CS/D9/CR/CT /BU/CT/D8/CW/CT/B9/C0/CT/CX/D8/D0/CT/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CT /B7/CT−/D3 /D6µ /B7µ−/CU/D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/CT /BT /BC/BA/CB/CT/CT /BY/CX/CV/BA /BH /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D1/BT /BC /B9 /DC /D4/D0/CP/D2/CT/BA /BY /D3 /D6 /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2/B8 /BC . /BF< /DC< /BE/BH/CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CP/D8 /BL/BH/B1 /BV/C4/BA /C1/CU /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /BU/C4/CD/BX/C5/C4/BX/C1/C6 /BL/BD/B8 /BC . /BC/BC/BK< /DC< /BF/BE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BH/BG/C5/BX/C1/C2/BX/CA/BW/CA/BX/BX/CB /BL/BE /CV/CX/DA/CT /A0/B4 π−/D4→ /D2/BT /BC/B5· /BU/B4 /BT /BC→ /CT /B7/CT−/B5/slashbig/A0/B4π−/D4→ /CP/D0/D0/B5< /BD/BC− /BH/B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D1/BT /BC /BP /BD/BC/BC /C5/CT/CE/B8 τ/BT /BC /BP/BD /BC− /BD/BD/DF/BD /BC− /BE/BF/D7/CT/CR/BA /C4/CX/D1/CX/D8/D7 /D6/CP/D2/CV/CX/D2/CV /CU/D6/D3/D1 /BE . /BH×/BD/BC− /BF/D8/D3 /BD/BC− /BJ/CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/BT /BC /BP /BE/BH/DF/BD/BF/BI /C5/CT/CE/BA/BH/BH/BU/C4/CD/BX/C5/C4/BX/C1/C6 /BL/BD /CX/D7 /CP /D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /CB/CT/D6/D4/D9/CZ/CW/D3/DA/BA /C6/D3 /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/CU/D3 /D6 /BT /BC→ /CT /B7/CT−/B8/BEγ /CP /D6/CT /CU/D3/D9/D2/CS/BA /BY/CX/CV/BA /BI /CV/CX/DA/CT/D7 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D1/BT /BC /B9 /DC /D4/D0/CP/D2/CT /B4 /DC /BP/D8/CP/D2β /BP /DA/BE /BB /DA/BD /B5/BA /CB/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2 /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CU/D3 /D6/BC. /BE< /D1/BT /BC< /BF. /BE /C5/CT/CE /CU/D3 /D6/D1 /D3 /D7 /D8/DC> /BD/B8 /BC. /BE/DF/BD/BD /C5/CT/CE /CU/D3 /D6 /D1/D3/D7/D8 /DC< /BD/BA/BH/BI/BY /BT/C1/CB/CB/C6/BX/CA /BK/BL /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BT /BC→ /CT /B7/CT−/CX /D2/CP/D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /CB/C1/C6/BA /C6/D3/CT/DC/CR/CT/D7/D7 /D3/CU /CT/DA/CT/D2/D8/D7 /DB /CP/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /D3/DA/CT/D6 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /BT /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2 /DB/CX/D8/CW /D1/CP/D7/D7 /BE /D1/CT /DF/BE/BC/C5/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA /C4/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /CU/BT /BC /D3/CU/similarequal /BD/BC /BG/BZ/CT/CE /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/BT /BC /BP/BE /D1/CT /DF/BE /BC /C5 /CT /CE /BA/BH/BJ/BW/BX/BU/C7/BX/CA /BK/BK /D6/CT/CP/D2/CP/D0/DD/DE/CT /BX/C4/B9/C6/BT/BW/C1 /BK/BK /CS/CP/D8/CP /CP/D2/CS /CR/D0/CP/CX/D1 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/D6/CT/CT /CS/CX/D7/D8/CX/D2/CR/D8 /D7/D8/CP/D8/CT/D7/DB/CX/D8/CW /D1/CP/D7/D7 ∼ /BD. /BD/B8∼ /BE. /BD/B8 /CP/D2/CS ∼ /BL /C5/CT/CE/B8 /D0/CX/CU/CT/D8/CX/D1/CT/D7 /BD/BC− /BD/BI/DF/BD /BC− /BD/BH/D7/CS /CT /CR /CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/CP/D2/CS /D2/D3/D8/CT /D8/CW/CT /D7/CX/D1/CX/D0/CP /D6/CX/D8 /DD /D3/CU /D8/CW/CT /CS/CP/D8/CP /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/CU /CP /CR/D3/D7/D1/CX/CR/B9/D6/CP /DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CQ /DD /BU/D6/CX/D7/D8/D3/D0 /CV/D6/D3/D9/D4/B4/BU/BA/C5/BA /BT/D2/CP/D2/CS/B8 /C8/D6/D3 /CR/BA /D3/CU /D8/CW/CT /CA/D3 /DD /CP/D0 /CB/D3 /CR/CX/CT/D8 /DD /D3/CU /C4/D3/D2/CS/D3/D2/B8 /CB/CT/CR/D8/CX/D3/D2 /BT /BT/BE/BE /BT/BE/BE/BT/BE/BE /BT/BE/BE/BD/BK/BF /B4/BD/BL/BH/BF/B5/B5/BA /BY /D3 /D6/CP/CR/D6/CX/D8/CX/CR/CX/D7/D1 /D7/CT/CT /C8/BX/CA/C3/C1/C6/CB /BK/BL/B8 /DB/CW/D3 /D7/D9/CV/CV/CT/D7/D8/D7 /D8/CW/CP/D8 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW π /BC/BW/CP/D0/CX/D8/DE/CS/CT/CR/CP /DD /BA /BW/BX/BU/C7/BX/CA /BK/BL /BU /CX/D7 /CP /D6/CT/D4/D0/DD /DB/CW/CX/CR/CW /CR/D3/D2/D8/CT/D7/D8/D7 /D8/CW/CT /CR/D6/CX/D8/CX/CR/CX/D7/D1/BA/BH/BK/BX/C4/B9/C6/BT/BW/C1 /BK/BK /CR/D0/CP/CX/D1 /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /CP /D2/CT/D9/D8/D6/CP/D0 /D4/CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CT /B7/CT−/DB/CX/D8/CW /D1/CP/D7/D7/BD. /BI/BC± /BC. /BH/BL /C5/CT/CE/B8 /D0/CX/CU/CT/D8/CX/D1/CT /B4/BC . /BD/BH± /BC. /BC/BD/B5× /BD/BC− /BD/BG/D7/B8 /DB/CW/CX/CR/CW /CX/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CW/CT/CP/DA/DD /CX/D3/D2/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /CT/D1/D9/D0/D7/CX/D3/D2 /D2/D9/CR/D0/CT/CX /CP/D8 ∼ /BG /BZ/CT/CE/BB /CR /BB/D2/D9/CR/D0/CT/D3/D2/BA/BH/BL/BY /BT/C1/CB/CB/C6/BX/CA /BK/BK /CX/D7 /CP /D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /CB/C1/C6/BA /CC/CW/CT/DD /CU/D3/D9/D2/CS /D2/D3 /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/CU/D3 /D6 /BT /BC→γγ /BA /BT /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /BE γ /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CT/DC/CR/CT/D4/D8 /CU/D3 /D6 /CP /D6/CT/CV/CX/D3/D2 /DC/similarequal /BD/BA/C4/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /CU/BT /BC /D3/CU /BD/BC /BE/DF/BD/BC /BF/BZ/CT/CE /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D1/BT /BC /BP/BC. /BD/DF/BD /C5/CT/CE/BA/BI/BC/BU/BT/BW/C1/BX/CA /BK/BI /CS/CX/CS /D2/D3/D8 /AC/D2/CS /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /BT /BC/CX/D2 /BF/BC/BC /BZ/CT/CE π−/BU/CT/CP/D1 /BW/D9/D1/D4 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D8/CW/CP/D8/CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /B7/CT−/CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D1/BT /BC /BP /B4/BE/BC/DF /BE/BC/BC/B5 /C5/CT/CE/B8 /DB/CW/CX/CR/CW /CT/DC/CR/D0/D9/CS/CT/D7 /D8/CW/CT /BT /BC/CS/CT/CR/CP /DD/CR/D3/D2/D7/D8/CP/D2/D8 /CU /B4 /BT /BC/B5 /CX/D2 /D8/CW/CT /CX/D2/D8/CT/D6/DA/CP/D0 /B4/BI/BC/DF /BI/BC/BC/B5 /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BI /CU/D3 /D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /D3/D2/CU /B4 /BT /BC/B5/B9 /D1/BT /BC /D4/D0/CP/D2/CT/BA/BI/BD/BU/BX/CA/BZ/CB/C5/BT /BK/BH /D0/D3 /D3/CZ /CU/D3 /D6 /BT /BC→ /BEγ /B8 /CT /B7/CT−/B8µ /B7µ−/BA /BY/CX/D6/D7/D8 /D0/CX/D1/CX/D8 /CP/CQ /D3/DA/CT /CX/D7 /CU/D3 /D6 /D1/BT /BC /BP/BD/C5/CT/CE/BN /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D3 /D6 /BE/BC/BC /C5/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BG /CU/D3 /D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /D3/D2 /CU/BT /BC− /D1/BT /BC /D4/D0/CP/D2/CT/B8/DB/CW/CT/D6/CT /CU/BT /BC /CX/D7 /BT /BC/CS/CT/CR/CP /DD /CR/D3/D2/D7/D8/CP/D2/D8/BA /BY /D3 /D6/C8 /CT/CR/CR/CT/CX/B9/C9/D9/CX/D2/D2 /C8/BX/BV/BV/BX/C1 /BJ/BJ /BT /BC/B8 /D1/BT /BC< /BD/BK/BC /CZ /CT/CE /CP/D2/CS τ> /BC/BA/BC/BF/BJ /D7/BA /B4/BV/C4 /BP /BL/BC/B1/B5/BA /BY /D3 /D6 /D8/CW/CT /CP/DC/CX/D3/D2 /D3/CU /BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /BU /CP/D8 /BE/BH/BC /CZ /CT/CE/B8 /BU/BX/CA/BZ/CB/C5/BT /BK/BH/CT/DC/D4 /CT/CR/D8 /BD/BH /CT/DA/CT/D2/D8/D7 /CQ/D9/D8 /D3/CQ/D7/CT/D6/DA/CT /DE/CT/D6/D3/BA /BG/BJ/BC /BG/BJ/BC/BG/BJ/BC /BG/BJ/BC/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 /BI/BE/BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /D3/CQ/D7/CT/D6/DA/CT/CS /BD/BL /BD/B9 γ /CP /D2 /CS/BD /BE/BE /B9 γ /CT/DA/CT/D2/D8/D7 /DB/CW/CT/D6/CT /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BG/BA/BK /CP/D2/CS /BE/BA/BF/D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS/BA /BT /D7/D1/CP/D0/D0/B9/CP/D2/CV/D0/CT /D4 /CT/CP/CZ /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2 /CX/CU /CX/D6/D3/D2 /DB /CP/D0/D0 /CX/D7 /D7/CT/D8 /CX/D2 /CU/D6/D3/D2/D8/D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /D6/CT/CV/CX/D3/D2/BA/BI/BF/BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /BU /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT /CB/C1/C6 γ /D7/CX/CV/D2/CP/D0 /D8/D3 /C4/BT/C5/C8/BY ν /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CR/D3/D2/CS/CX/D8/CX/D3/D2/BA /CA/CT/D7/D9/D0/D8/CX/D2/CV/BF/BJ/BCγ /B3/D7 /CP /D6/CT /D2/D3/D8 /CP/D8 /DA/CP /D6/CX/CP/D2/CR/CT /DB/CX/D8/CW /C4/BT/C5/C8/BY /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BG/BH/BC γ /B3/D7/BA /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /C4/BT/C5/C8/BY/D0/CX/D1/CX/D8 /D8/CW/CP/D8/bracketleftbig/CSσ /B4 /BT /BC/B5/BB /CSω /CP/D8 /BL/BC◦/bracketrightbig/D1/BT /BC /BBτ/BT /BC< /BD/BG× /BD/BC− /BF/BH/CR/D1 /BE/D7/D6− /BD/C5/CT/CE /D1/D7− /BD/BA /CB/CT/CT/CR/D3/D1/D1/CT/D2/D8 /D3/D2 /BY/CA/BT/C6/C3 /BK/BF /BU /BA/BI/BG/BY/CA/BT/C6/C3 /BK/BF /BU /D7/D8/D6/CT/D7/D7 /D8/CW/CT /CX/D1/D4 /D3 /D6/D8/CP/D2/CR/CT /D3/CU /C4/BT/C5/C8/BY /CS/CP/D8/CP /CQ/CX/D2/D7 /DB/CX/D8/CW /D2/CT/CV/CP/D8/CX/DA/CT /D2/CT/D8 /D7/CX/CV/D2/CP/D0/BA /BU/DD/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D7/CP /DD /D8/CW/CP/D8 /C4/BT/C5/C8/BY /CP/D2/CS /CB/C1/C6/B9/BT/BC /CP /D6/CT /CP/D8 /DA/CP /D6/CX/CP/D2/CR/CT /DB/CW/CT/D2 /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2 /CQ /DD/D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0 /CX/D7 /CS/D3/D2/CT/BA /CC/CW/CT/DD /AC/D2/CS /C4/BT/C5/C8/BY /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /BE/BG/BK /D2/D3/D8 /BG/BH/BCγ /B3/D7/BA /CB/CT/CT/CR/D3/D1/D1/CT/D2/D8 /D3/D2 /BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /BU /BA/BI/BH/C0/C7/BY/BY/C5/BT/C6 /BK/BF /D7/CT/D8 /BV/C4 /BP /BL/BC/B1 /D0/CX/D1/CX/D8 /CSσ /BB /CS/D8 /BU/B4 /CT /B7/CT−/B5< /BF. /BH× /BD/BC− /BF/BE/CR/D1 /BE/BB/BZ/CT/CE /BE/CU/D3 /D6/BD /BG /BC < /D1/BT /BC< /BD/BI/BC /C5/CT/CE/BA /C4/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 τ /B4 /BT /BC/B5< /BD/BC− /BL/D7/BA/BI/BI/BY/BX/CC/CB/BV/C0/BX/CA /BK/BE /D6/CT/CP/D2/CP/D0/DD/DE/CT/D7 /CB/C1/C6 /CQ /CT/CP/D1/B9/CS/D9/D1/D4 /CS/CP/D8/CP /D3/CU /BY /BT/C1/CB/CB/C6/BX/CA /BK/BD/BA /BV/D0/CP/CX/D1/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT/CU/D3 /D6 /CP/DC/CX/D3/D2 /D7/CX/D2/CR/CT /BE/B9 γ /D4 /CT/CP/CZ /D6/CP/D8/CT /D6/CT/D1/CP /D6/CZ /CP/CQ/D0/DD /CS/CT/CR/D6/CT/CP/D7/CT/D7 /CX/CU /CX/D6/D3/D2 /DB /CP/D0/D0 /CX/D7 /D7/CT/D8 /CX/D2 /CU/D6/D3/D2/D8 /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD/D6/CT/CV/CX/D3/D2/BA/BI/BJ/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /D7/CT/CT /CT/DC/CR/CT/D7/D7 µ /CT /CT/DA/CT/D2/D8/D7/BA /CB/D9/CV/CV/CT/D7/D8 /CP/DC/CX/D3/D2 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/BI/BK/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /BU /CX/D7 /CB/C1/C6 /BH/BL/BC /C5/CT/CE /D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4/BA /C7/CQ/D7/CT/D6/DA/CT/CS /BD/BG . /BH± /BH. /BC/CT /DA /CT /D2 /D8 /D7 /D3 /CU /BE γ/CS/CT/CR/CP /DD /D3/CU /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D2/CT/D9/D8/D6/CP/D0 /D4 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW /D1/BEγ/lessorsimilar /BD /C5/CT/CE/BA /BT/DC/CX/D3/D2 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/B9/D8/CX/D3/D2 /DB/CX/D8/CW η /B9 /BT /BC/D1/CX/DC/CX/D2/CV /CV/CX/DA/CT/D7 /D1/BT /BC /BP /BE/BH/BC ± /BE/BH /CZ /CT/CE/B8τ/B4/BEγ /B5 /BP/B4 /BJ. /BF± /BF. /BJ/B5× /BD/BC− /BF/D7/CU /D6 /D3 /D1/CP/CQ /D3/DA/CT /D6/CP/D8/CT/BA /CB/CT/CT /CR/D6/CX/D8/CX/CR/CP/D0 /D6/CT/D1/CP /D6/CZ/D7 /CQ /CT/D0/D3 /DB /CX/D2 /CR/D3/D1/D1/CT/D2/D8/D7 /D3/CU /BY/BX/CC/CB/BV/C0/BX/CA /BK/BE/B8 /BY /BT/C1/CB/CB/C6/BX/CA /BK/BF/B8/BY /BT/C1/CB/CB/C6/BX/CA /BK/BF /BU /B8 /BY/CA/BT/C6/C3 /BK/BF /BU /B8 /CP/D2/CS /BU/BX/CA/BZ/CB/C5/BT /BK/BH/BA /BT/D0/D7/D3 /D7/CT/CT /CX/D2 /D8/CW/CT /D2/CT/DC/D8 /D7/D9/CQ/D7/CT/CR/D8/CX/D3/D2 /BT/C4/BX/C3/B9/CB/BX/BX/CE /BK/BE /BU /B8/BV /BT /CE /BT/C1/BZ/C6/BT /BV /BK/BF/B8 /CP/D2/CS /BT/C6/BT/C6/BX/CE /BK/BH/BA/BI/BL/C3/C1/C5 /BK/BD /CP/D2/CP/D0/DD/DE/CT/CS /BK /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CU/D3 /D6 /BT /BC→ /BEγ /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /BT/CP/CR/CW/CT/D2/B9/C8 /CP/CS/D3/DA/CP /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8/BV/BX/CA/C6 /DB/CX/D8/CW /BE/BI /BZ/CT/CE /D4 /D6/D3/D8/D3/D2/D7 /D3/D2 /BU/CT/BA /BX/D7/D8/CX/D1/CP/D8/CT/CS /CP/DC/CX/D3/D2 /D1/CP/D7/D7 /CX/D7 /CP/CQ /D3/D9/D8 /BF/BC/BC /CZ /CT/CE /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/CX/D7 /B4/BC/BA/BK/BI ∼ /BH/BA/BI/B5× 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/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D8/D3 /D1/BT /BC< /BE /D1/CT− /BA/BJ/BD/C2/BT /BV/C9/CD/BX/CB /BK/BC /CX/D7 /CP /BU/C6/C4 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /BY/CX/D6/D7/D8 /D0/CX/D1/CX/D8 /CP/CQ /D3/DA/CT /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /D2/D3/D2/D3/CQ/D7/CT/D6/B9/DA/CP/D8/CX/D3/D2 /D3/CU /CT/DC/CR/CT/D7/D7 /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8/B9/D8 /DD/D4 /CT /CT/DA/CT/D2/D8/D7/bracketleftbig σ /B4/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B5 σ /B4/CX/D2/D8 /CT/D6/CP/CR /D8/CX/D3/D2 /B5 < /BJ.× /BD/BC− /BI/BK/CR/D1 /BG/B8 /BV /C4/BP/BL /BC /B1/bracketrightbig/BA /CB/CT/CR/D3/D2/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D2/D3/D2/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /CP/DC/CX/D3/D2 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /BEγ /B3/D7 /D3 /D6/CT /B7/CT−/B8 /CP/D2/CS /CU/D3 /D6 /CP/DC/CX/D3/D2 /D1/CP/D7/D7 /CP /CU/CT/DB /C5/CT/CE/BA/BJ/BE/CB/C7/CD/C3/BT/CB /BK/BC /CP/D8 /BU/C6/C4 /D3/CQ/D7/CT/D6/DA/CT/CS /D2/D3 /CT/DC/CR/CT/D7/D7 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/C8/D6/CX/D1/CP/CZ /D3/AB /D3 /D6 /BV/D3/D1/D4/D8/D3/D2/BK/BE/BT/C4 /CC/C5/BT/C6/C6 /BL/BH /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6/BN /BT /BC→ /CT /B7/CT−/BK/BF/C3/BX/CC/C7 /CE /BK/BI /CB/C8/BX/BV /CA/CT/CP/CR/D8/D3 /D6/B8 /BT /BC→γγ/BK/BG/C3 /C7/BV/C0 /BK/BI /CB/C8/BX/BV /CA/CT/CP/CR/D8/D3 /D6/BN /BT /BC→γγ/BK/BH/BW /BT /CC /BT/CA /BK/BE /BV/C6/CC/CA /C4/CX/CV/CW/D8 /DB /CP/D8/CT/D6 /D6/CT/CP/CR/D8/D3 /D6/BK/BI/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BK/BD /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6/B8 /BT /BC→ /BEγ/BK/BD/BV/C0/BT/C6/BZ /BC/BJ /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D1/D3/D2/D3 /CR/CW/D6/D3/D1/CP/D8/CX/CR /D4/CW/D3/D8/D3/D2/D7 /CU/D6/D3/D1 /C8/D6/CX/D1/CP/CZ /D3/AB /D3 /D6 /BV/D3/D1/D4/D8/D3/D2 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2/D3/CU /CP/DC/CX/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT /C3/D9/D3/B9/CB/CW/CT/D2/CV /D6/CT/CP/CR/D8/D3 /D6 /CS/D9/CT /D8/D3 /CP/DC/CX/D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D4/CW/D3/D8/D3/D2 /D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2/B8/D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT /D7/CT/CP /D6/CR/CW /D4/D0/CP/CR/CT/D7 /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/D7 /BZ/BTγγ /BZ/BT/C6 /C6/CP/D2/CS /BZ/BT/CT /CT /BZ/BT/C6 /C6 /CU/D3 /D6 /D1 /B4 /BT /BC/B5 /D0/CT/D7/D7 /D8/CW/CP/D2 /D8/CW/CT /C5/CT/CE /D6/CP/D2/CV/CT/BA /BK/BE/BT/C4 /CC/C5/BT/C6/C6 /BL/BH /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BT /BC/CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CT /B7/CT−/CU/D6/D3/D1 /D8/CW/CT /BU/D9/CV/CT/DD /BH /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CP/CR/B9/D8/D3 /D6/BA /CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CP/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BT /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /D3/CU ω /B4 /BT /BC/B5/BBω /B4γ /B5× /BU/B4 /BT /BC→/CT /B7/CT−/B5< /BD/BC− /BD/BI/CU/D3 /D6 /D1/BT /BC /BP/BD. /BH /C5/CT/CE /CP/D8 /BL/BC/B1 /BV/C4/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /DB /CT/CP/CZ /CT/D6 /CU/D3 /D6 /CW/CT/CP/DA/CX/CT/D6 /BT /BC/BA/C1 /D2/D8/CW/CT /CR/CP/D7/CT /D3/CU /CP /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2/B8 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CT/DC/CR/D0/D9/CS/CT/D7 /CP /D1/CP/D7/D7 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BE /D1/CT< /D1/BT /BC< /BG. /BK/C5/CT/CE /CP/D8 /BL/BC/B1 /BV/C4/BA /CB/CT/CT /BY/CX/CV/BA /BH /D3/CU /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /D3/CU /CP/DC/CX/D3/D2/B9/D0/CX/CZ /CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/CI /BC/CX/D2 /D8/CW/CT /B4 /D1/CG /BC /B8 /CU/CG /BC /B5 /D4/D0/CP/D2/CT/BA/BK/BF/C3/BX/CC/C7 /CE /BK/BI /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BT /BC/CP/D8 /D8/CW/CT /CA/D3/DA/D2/D3 /D2/D9/CR/D0/CT/CP /D6/D4 /D3 /DB /CT/D6 /D4/D0/CP/D2/D8/BA /CC/CW/CT/DD /CU/D3/D9/D2/CS /CP/D2 /D9/D4/D4 /CT/D6/D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BT /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/D3 /CU/BC /BA /BK/bracketleftbig/BD/BC/BC /CZ /CT/CE/BB /D1/BT /BC/bracketrightbig/BI× /BD/BC− /BI/D4 /CT/D6 /AC/D7/D7/CX/D3/D2/BA /C1/D2/D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2 /D1/D3 /CS/CT/D0/B8 /D8/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D1/BT /BC> /BD/BH/BC /CZ /CT/CE/BA /C6/D3/D8 /DA/CP/D0/CX/CS /CU/D3 /D6 /D1/BT /BC/greaterorsimilar/BD/C5 /CT /CE /BA/BK/BG/C3 /C7 /BV /C0/BK /BI/D7 /CT /CP /D6/CR/CW/CT/CS /CU/D3 /D6 /BT /BC→γγ /CP/D8 /D2/D9/CR/D0/CT/CP /D6/D4 /D3 /DB /CT/D6 /D6/CT/CP/CR/D8/D3 /D6 /BU/CX/CQ/D0/CX/D7 /BT/BA /CC/CW/CT/DD /CU/D3/D9/D2/CS /CP/D2/D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BT /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /D3/CU ω /B4 /BT /BC/B5/BBω /B4γ /B4 /C5 /BD/B5/B5< /BD. /BH× /BD/BC− /BD/BC/B4/BV/C4/BP/BL/BH/B1/B5/BA/CB/D8/CP/D2/CS/CP /D6/CS /CP/DC/CX/D3/D2 /DB/CX/D8/CW /D1/BT /BC /BP/BE /BH /BC /CZ /CT/CE /CV/CX/DA/CT/D7 /BD/BC− /BH/CU/D3 /D6 /D8/CW/CT /D6/CP/D8/CX/D3/BA /C6/D3/D8 /DA/CP/D0/CX/CS /CU/D3 /D6 /D1/BT /BC> /BD/BC/BE/BE/CZ /CT/CE/BA/BK/BH/BW /BT /CC /BT/CA /BK/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BT /BC→ /BEγ /CX/D2 /D2/CT/D9/D8/D6/D3/D2 /CR/CP/D4/D8/D9/D6/CT /B4 /D2/D4→ /CS/BT /BC/B5/CP /D8 /CC /CP /D6/CP/D4/D9/D6 /BH/BC/BC /C5/CF/D6/CT/CP/CR/D8/D3 /D6/BA /CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D7/D9/D1 /D3/CU /C1 /BP /BC /CP/D2/CS /C1 /BP /BD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA /CF/CX/D8/CW /CI/BX/C0/C6/BW/BX/CA /BK/BD/bracketleftbig/B4 /C1 /BP/BC /B5 − /B4 /C1 /BP/BD /B5/bracketrightbig/D6/CT/D7/D9/D0/D8/B8 /CP/D7/D7/CT/D6/D8 /D2/D3/D2/CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /D7/D8/CP/D2/CS/CP /D6/CS /BT /BC/BA /BK/BI/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BK/BD /CX/D7 /CP/D8 /BZ/D6/CT/D2/D3/CQ/D0/CT /D6/CT/CP/CR/D8/D3 /D6/BA /CB/CT/D8 /D0/CX/D1/CX/D8 /D1/BT /BC< /BE/BK/BC /CZ /CT/CE/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/D9/CR/D0/CT/CP /D6/CC /D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/D9/CR/D0/CT/CP /D6/CC /D6/CP/D2/D7/CX/D8/CX/D3/D2/D7/BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/D9/CR/D0/CT/CP /D6/CC /D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/D9/CR/D0/CT/CP /D6/CC /D6/CP/D2/D7/CX/D8/CX/D3/D2/D7/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BH× /BD/BC− /BI/BL/BC /BK/BJ/BW/BX/CA/BU/C1/C6 /BC/BE /BV/C6/CC/CA /BD/BE/BHm/CC /CT /CS/CT/CR/CP /DD/BK/BK/BW/BX/BU/C7/BX/CA /BL/BJ /BV /CA/CE/CD/BX /C5/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 < /BH. /BH× /BD/BC− /BD/BC/BL/BH /BK/BL/CC/CB/CD/C6/C7/BW /BT /BL/BH /BV/C6/CC/CA /BE/BH/BE/BV/CU /AC/D7/D7/CX/D3/D2/B8 /BT /BC→ /CT/CT < /BD. /BE× /BD/BC− /BI/BL/BH /BL/BC/C5/C1/C6/C7 /CF /BT /BL/BF /BV/C6/CC/CA /BD/BF/BL/C4/CP∗→ /BD/BF/BL/C4/CP /BT /BC < /BE× /BD/BC− /BG/BL/BC /BL/BD/C0/C1/BV/C3/CB /BL/BE /BV/C6/CC/CA /BF/BH/CB /CS/CT/CR/CP /DD /B8 /BT /BC→γγ < /BD. /BH× /BD/BC− /BL/BL/BH /BL/BE/BT/CB/BT/C6/CD/C5/BT /BL/BC /BV/C6/CC/CA /BE/BG/BD/BT/D1 /CS/CT/CR/CP /DD < /B4/BC. /BG/DF /BD/BC/B5× /BD/BC− /BF/BL/BH /BL/BF/BW/BX/BU/C7/BX/CA /BL/BC /BV/C6/CC/CA /BK/BU/CT∗→ /BK/BU/CT /BT /BC/B8/BT /BC→ /CT /B7/CT− < /B4/BC. /BE/DF /BD/B5× /BD/BC− /BF/BL/BC /BL/BG/BU/C1/C6/C1 /BK/BL /BV/C6/CC/CA /BD/BI/C7∗→ /BD/BI/C7 /CG /BC/B8/CG /BC→ /CT /B7/CT−/BL/BH/BT /CE/C1/BZ/C6/C7/C6/BX /BK/BK /BV/C6/CC/CA /BV/D9∗→ /BV/D9 /BT /BC/B4 /BT /BC→ /BEγ /B8/BT /BC/CT→γ /CT /B8 /BT /BC/CI→γ /CI /B5 < /BD. /BH× /BD/BC− /BG/BL/BC /BL/BI/BW /BT /CC /BT/CA /BK/BK /BV/C6/CC/CA /BD/BE/BV∗→ /BD/BE/BV /BT /BC/B8/BT /BC→ /CT /B7/CT− < /BH× /BD/BC− /BF/BL/BC /BL/BJ/BW/BX/BU/C7/BX/CA /BK/BK /BV /BV/C6/CC/CA /BD/BI/C7∗→ /BD/BI/C7 /CG /BC/B8/CG /BC→ /CT /B7/CT− < /BF. /BG× /BD/BC− /BH/BL/BH /BL/BK/BW/C7/BX/C0/C6/BX/CA /BK/BK /CB/C8/BX/BV /BE/C0∗/B8 /BT /BC→ /CT /B7/CT− < /BG× /BD/BC− /BG/BL/BH /BL/BL/CB/BT /CE /BT /BZ/BX /BK/BK /BV/C6/CC/CA /C6/D9/CR/D0/CT/CP /D6 /CS/CT/CR/CP /DD /B4/CX/D7/D3/DA/CT/CR/D8/D3 /D6/B5 < /BF× /BD/BC− /BF/BL/BH /BL/BL/CB/BT /CE /BT /BZ/BX /BK/BK /BV/C6/CC/CA /C6/D9/CR/D0/CT/CP /D6 /CS/CT/CR/CP /DD /B4/CX/D7/D3/D7/CR/CP/D0/CP /D6/B5 < /BD/BC. /BI× /BD/BC− /BE/BL/BC /BD/BC/BC/C0/BT/C4/C4/C1/C6 /BK/BI /CB/C8/BX/BV /BI/C4/CX /CX/D7/D3/DA/CT/CR/D8/D3 /D6 /CS/CT/CR/CP /DD < /BD/BC. /BK /BL/BC /BD/BC/BC/C0/BT/C4/C4/C1/C6 /BK/BI /CB/C8/BX/BV /BD/BC/BU /CX/D7/D3/D7/CR/CP/D0/CP /D6/CS /CT /CR /CP /DD/D7 < /BE. /BE /BL/BC /BD/BC/BC/C0/BT/C4/C4/C1/C6 /BK/BI /CB/C8/BX/BV /BD/BG/C6 /CX/D7/D3/D7/CR/CP/D0/CP /D6 /CS/CT/CR/CP /DD/D7 < /BG× /BD/BC− /BG/BL/BC /BD/BC/BD/CB/BT /CE /BT /BZ/BX /BK/BI /BU /BV/C6/CC/CA /BD/BG/C6∗/BD/BC/BE/BT/C6/BT/C6/BX/CE /BK/BH /BV/C6/CC/CA /C4/CX∗/B8 /CS/CT/D9/D8∗/BT /BC→ /BEγ/BD/BC/BF/BV/BT /CE /BT/C1/BZ/C6/BT /BV /BK/BF /BV/C6/CC/CA /BL/BJ/C6/CQ∗/B8/CS /CT /D9 /D8∗/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BT /BC→ /BEγ/BD/BC/BG/BT/C4/BX/C3/CB/BX/BX/CE /BK/BE /BU /BV/C6/CC/CA /C4/CX∗/B8 /CS/CT/D9/D8∗/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BT /BC→ /BEγ/BD/BC/BH/C4/BX/C0/C5/BT/C6/C6 /BK/BE /BV/C6/CC/CA /BV/D9∗→ /BV/D9 /BT /BC/B4 /BT /BC→ /BEγ /B5/BD/BC/BI/CI/BX/C0/C6/BW/BX/CA /BK/BE /BV/C6/CC/CA /C4/CX∗/B8/C6 /CQ∗/CS/CT/CR/CP /DD /B8 /D2 /B9/CR/CP/D4/D8/BA/BD/BC/BJ/CI/BX/C0/C6/BW/BX/CA /BK/BD /BV/C6/CC/CA /BU/CP∗→ /BU/CP /BT /BC/B4 /BT /BC→ /BEγ /B5/BD/BC/BK/BV/BT/C4/BT/C8/CA/C1/BV/BX /BJ/BL /BV/CP /D6/CQ /D3/D2/BK/BJ/BW/BX/CA/BU/C1/C6 /BC/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DC/CX/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /CX/D2 /CP/D2 /C5/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CX/D2 /BD/BE/BHm/CC /CT /CS/CT/CR/CP /DD /BA /CC/CW/CT/DD/D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /CP /D7/CW/CX/CU/D8/CT/CS /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 /CV/CP/D1/D1/CP /D6/CP /DD/D7 /CS/D9/CT /D8/D3 /D8/CW/CT/D9/D2/CS/CT/D8/CT/CR/D8/CT/CS /CP/DC/CX/D3/D2/BA/BK/BK/BW/BX/BU/C7/BX/CA /BL/BJ /BV /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/D8 /CS/CP/D8/CP /D3/D2 /C6/D9/CR/D0/CT/CP /D6 /C5/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /CP/D2/CS /AC/D2/CS /D8/CW/CP/D8 /CP/BL /C5/CT/CE /CQ /D3/D7/D3/D2 /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CT /B7/CT−/DB /D3/D9/D0/CS /CT/DC/D4/D0/CP/CX/D2 /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /D3/D4 /CT/D2/CX/D2/CV/CP/D2/CV/D0/CT/D7/BA /CB/CT/CT /CP/D0/D7/D3 /BW/BX/BU/C7/BX/CA /BC/BD /CU/D3 /D6 /CU/D3/D0/D0/D3 /DB/B9/D9/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BK/BL/CC/CB/CD/C6/C7/BW /BT/BL /BH/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6 /CP/DC/CX/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /DB/CW/CT/D2 /BE/BH/BE/BV/CU /D9/D2/CS/CT/D6/CV/D3 /CT/D7 /CP /D7/D4 /D3/D2/D8/CP/D2/CT/D3/D9/D7 /AC/D7/D7/CX/D3/D2/B8/DB/CX/D8/CW /D8/CW/CT /CP/DC/CX/D3/D2 /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CT /B7/CT−/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6 /D1/BT /BC /BP/BG/BC /C5/CT/CE/BA /C1/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3/BE. /BH× /BD/BC− /BH/CU/D3 /D6 /D1/BT /BC /BP/BE/BC/BC /C5/CT/CE/BA/BL/BC/C5/C1/C6/C7 /CF /BT /BL/BF /D7/D8/D9/CS/CX/CT/CS /CR/CW/CP/CX/D2 /D4 /D6/D3 /CR/CT/D7/D7/B8 /BD/BF/BL/BV/CT→ /BD/BF/BL/C4/CP∗/CQ /DD /CT/D0/CT/CR/D8/D6/D3/D2 /CR/CP/D4/D8/D9/D6/CT /CP/D2/CS /C5/BD/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D3/CU /BD/BF/BL/C4/CP∗/D8/D3 /D8/CW/CT /CV/D6/D3/D9/D2/CS /D7/D8/CP/D8/CT/BA /C1/D8 /CS/D3 /CT/D7 /D2/D3/D8 /CP/D7/D7/D9/D1/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D7/D3 /CU /BT /BC/BA /CC/CW/CT/CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/BT /BC< /BD/BI/BI /CZ /CT/CE/BA/BL/BD/C0/C1/BV/C3/CB /BL/BE /CQ /D3/D9/D2/CS /CX/D7 /CP/D4/D4/D0/CX/CR/CP/CQ/D0/CT /CU/D3 /D6τ/CG /BC< /BG× /BD/BC− /BD/BD/D7/CT/CR/BA/BL/BE/CC/CW/CT /BT/CB/BT/C6/CD/C5/BT /BL/BC /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /CG /BC/CT/D1/CX/D7/D7/CX/D3/D2 /D4 /CT/D6 /BE/BG/BD/BT/D1α /CS/CT/CR/CP /DD/CP/D2/CS /DA/CP/D0/CX/CS /CU/D3 /D6τ/CG /BC< /BF× /BD/BC− /BD/BD/D7/BA/BL/BF/CC/CW/CT /BW/BX/BU/C7/BX/CA /BL/BC /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BK/BU/CT∗/B4/BD/BK. /BD/BH /C5/CT/CE/B8 /BD /B7/B5→ /BK/BU/CT /BT /BC/B8/BT /BC→ /CT /B7/CT−/CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D1/BT /BC /BP /BG/DF /BD/BH /C5/CT/CE/BA/BL/BG/CC/CW/CT /BU/C1/C6/C1 /BK/BL /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/D8 /CW /CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BD/BI/C7∗/B4/BI. /BC/BH /C5/CT/CE/B8 /BC /B7/B5→ /BD/BI/C7 /CG /BC/B8/CG /BC→ /CT /B7/CT−/CU/D3 /D6 /D1/CG /BP/BD. /BH/DF/BF. /BD /C5/CT/CE/BA τ/CG /BC/lessorsimilar /BD/BC− /BD/BD/D7 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CC/CW/CT /D7/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD/D3/CU /CG /CX/D7 /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /D8/D3 /BC /B7/D3 /D6/BD−/BA/BL/BH/BT /CE/C1/BZ/C6/C7/C6/BX /BK/BK /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D8/CW/CT /BD/BD/BD/BH /CZ /CT/CE /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /BV∗→ /BV/D9 /BT /BC/B8 /CT/CX/D8/CW/CT/D6 /CU/D6/D3/D1 /BT /BC→/BEγ /CX/D2/B9/AD/CX/CV/CW/D8 /CS/CT/CR/CP /DD/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /D7/CT/CR/D3/D2/CS/CP /D6/DD /BT /BC/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CQ /DD /BV/D3/D1/D4/D8/D3/D2 /CP/D2/CS /CQ /DD /C8/D6/CX/D1/CP/CZ /D3/AB/D4 /D6/D3 /CR/CT/D7/D7/CT/D7/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CP/DC/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/BT /BC< /BD. /BD /C5/CT/CE/BA/BL/BI/BW /BT /CC /BT/CA /BK/BK /D6/D9/D0/CT /D3/D9/D8 /D0/CX/CV/CW/D8 /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D4 /CP /D6/D8/CX/CR/D0/CT /CT/D1/CX/D7/D7/CX/D3/D2 /D8/CW/D6/D3/D9/CV/CW /CX/D8/D7 /CS/CT/CR/CP /DD /BT /BC→ /CT /B7/CT−/CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BD . /BC/BE/DF /BE. /BH /C5/CT/CE /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /D6/CP/D2/CV/CT /BD/BC− /BD/BF/DF/BD /BC− /BK/D7/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7/CU/D3 /D6τ /BP/BH× /BD/BC− /BD/BF/D7/CP /D2 /CS /D1 /BP/BD. /BJ /C5/CT/CE/BN /D7/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D8/CW/CT τ /B9 /D1 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT/D0/CX/D1/CX/D8/BA/BL/BJ/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BD/BI/C7∗/B4/BI. /BC/BH /C5/CT/CE/B8 /BC /B7/B5→ /BD/BI/C7 /CG /BC/B8 /CG /BC→/CT /B7/CT−/CP/CV/CP/CX/D2/D7/D8 /CX/D2/D8/CT/D6/D2/CP/D0 /D4/CP/CX/D6 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/D3 /D6 /D1/CG /BC /BP/BD. /BJ /C5/CT/CE /CP/D2/CS τ/CG /BC< /BD/BC− /BD/BD/D7/BA/CB/CX/D1/CX/D0/CP /D6/D0 /CX /D1 /CX /D8 /D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/CG /BC /BP/BD. /BF/DF/BF. /BE /C5/CT/CE/BA /CC/CW/CT /D7/D4/CX/D2 /D4/CP /D6/CX/D8 /DD/D3 /CU /CG /BC/D1/D9/D7/D8 /CQ /CT/CT/CX/D8/CW/CT/D6 /BC /B7/D3 /D6/BD−/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D8 /BD . /BJ /C5/CT/CE /CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /CX/D2/D8/D3 /CP /D0/CX/D1/CX/D8 /CU/D3 /D6/D8 /CW /CT /CG /BC/B9/D2/D9/CR/D0/CT/D3/D2/CR/D3/D9/D4/D0/CX/D2/CV /CR/D3/D2/D7/D8/CP/D2/D8/BM /CV /BE/CG /BCNN /BB/BGπ< /BE. /BF× /BD/BC− /BL/BA/BL/BK/CC/CW/CT /BW/C7/BX/C0/C6/BX/CA /BK/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/BT /BC /BP/BD. /BJ /C5/CT/CE/B8 τ /B4 /BT /BC/B5< /BD/BC− /BD/BC/D7/BA /C4/CX/D1/CX/D8/D7 /D0/CT/D7/D7 /D8/CW/CP/D2/BD/BC− /BG/CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/BT /BC /BP/BD. /BE/DF/BE. /BE /C5/CT/CE/BA/BL/BL/CB/BT /CE /BT /BZ/BX /BK/BK /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BT /BC/D8/CW/CP/D8 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /B7/CT−/CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /BL . /BD/BJ /C5/CT/CE /C2 /C8/BP/BE /B7/D7/D8/CP/D8/CT /CX/D2 /BD/BG/C6/B8 /BD/BJ. /BI/BG /C5/CT/CE /D7/D8/CP/D8/CT /C2 /C8/BP/BD /B7/CX/D2 /BK/BU/CT/B8 /CP/D2/CS /D8/CW/CT /BD/BK . /BD/BH /C5/CT/CE /D7/D8/CP/D8/CT /C2 /C8/BP/BD /B7/CX/D2 /BK/BU/CT/BA /CC/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /CX/D7/D3/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /BT /BC/D8/D3 /CW/CP/CS/D6/D3/D2/D7/B8 /CX/CU /D1/BT /BC/BP/B4 /BD. /BD→ /BE. /BE/B5 /C5/CT/CE /CP/D2/CS /D8/CW/CT /CX/D7/D3/D7/CR/CP/D0/CP /D6 /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /BT /BC/D8/D3 /CW/CP/CS/D6/D3/D2/D7/B8 /CX/CU /D1/BT /BC /BP/B4 /BD. /BD→/BE. /BI/B5 /C5/CT/CE/BA /BU/D3/D8/CW /D0/CX/D1/CX/D8/D7 /CP /D6/CT /DA/CP/D0/CX/CS /D3/D2/D0/DD /CX/CU τ /B4 /BT /BC/B5/lessorsimilar /BD× /BD/BC− /BD/BD/D7/BA/BD/BC/BC/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A0 /B4 /BT /BC/B4/BD. /BK /C5/CT/CE/B5/B5/BB/A0/B4 π /C5/BD/B5/BN /CX/BA/CT/BA/B8 /CU/D3 /D6 /BD/BA/BK /C5/CT/CE /CP/DC/CX/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS/D8/D3 /D8/CW/CT /D6/CP/D8/CT /CU/D3 /D6 /CX/D2/D8/CT/D6/D2/CP/D0 /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /CT /B7/CT−/D4/CP/CX/D6/D7/BA /CE /CP/D0/CX/CS /CU/D3 /D6τ/BT /BC< /BE× /BD/BC− /BD/BD/D7/BA /BI/C4/CX/CX/D7/D3/DA/CT/CR/D8/D3 /D6/CS /CT /CR /CP /DD /CS/CP/D8/CP /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6 /C8/BX/BV/BV/BX/C1 /BK/BI /D1/D3 /CS/CT/D0 /C1/B8 /DB/CW/CT/D6/CT/CP/D7 /D8/CW/CT /BD/BC/BU /CP/D2/CS /BD/BG/C6/CX/D7/D3/D7/CR/CP/D0/CP /D6/CS /CT /CR /CP /DD /CS/CP/D8/CP /D7/D8/D6/D3/D2/CV/D0/DD /D6/CT/CY/CT/CR/D8 /C8/BX/BV/BV/BX/C1 /BK/BI /D1/D3 /CS/CT/D0 /C1 /C1 /CP/D2/CS /C1 /C1 /C1/BA /BG/BJ/BD /BG/BJ/BD/BG/BJ/BD /BG/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 /BD/BC/BD/CB/BT /CE /BT /BZ/BX /BK/BI /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BT /BC/D8/CW/CP/D8 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /B7/CT−/CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /BL/BA/BD/BJ /C5/CT/CE /C2 /C8/BP/BE /B7/D7/D8/CP/D8/CT /CX/D2 /BD/BG/C6/BA /C4/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /DA/CP/D0/CX/CS /CX/CU τ/BT /BC/lessorsimilar /BD.× /BD/BC− /BD/BD/D7/CU /D3 /D6 /D1/BT /BC/BP /B4/BD/BA/BD/DF /BD/BA/BJ/B5 /C5/CT/CE/BA /CC/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /CX/D7/D3/B9/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /BT /BC/D8/D3 /CW/CP/CS/D6/D3/D2/D7/BA/BD/BC/BE/BT/C6/BT/C6/BX/CE /BK/BH /DB/CX/D8/CW /C1/BU/CA/B9/BE /D4/D9/D0/D7/CT/CS /D6/CT/CP/CR/D8/D3 /D6 /CT/DC/CR/D0/D9/CS/CT /D7/D8/CP/D2/CS/CP /D6/CS /BT /BC/CP/D8 /BV/C4 /BP /BL/BH/B1 /D1/CP/D7/D7/CT/D7 /CQ /CT/D0/D3 /DB/BG/BJ/BC /CZ /CT/CE /B4/C4/CX∗/CS/CT/CR/CP /DD/B5 /CP/D2/CS /CQ /CT/D0/D3 /DB/BE /D1/CT /CU/D3 /D6 /CS/CT/D9/D8/CT/D6/D3/D2/B6 /CS/CT/CR/CP /DD /BA/BD/BC/BF/BV/BT /CE /BT/C1/BZ/C6/BT /BV /BK/BF /CP/D8 /BU/D9/CV/CT/DD /D6/CT/CP/CR/D8/D3 /D6 /CT/DC/CR/D0/D9/CS/CT /CP/DC/CX/D3/D2 /CP/D8 /CP/D2/DD /D1/BL/BJ/C6/CQ∗/CS/CT/CR/CP /DD /CP/D2/CS /CP/DC/CX/D3/D2 /DB/CX/D8/CW/D1/BT /BC /CQ/CT /D8 /DB /CT/CT/D2 /BE/BJ/BH /CP/D2/CS /BE/BK/BK /CZ /CT/CE /B4/CS/CT/D9/D8/CT/D6/D3/D2/B6 /CS/CT/CR/CP /DD/B5/BA/BD/BC/BG/BT/C4/BX/C3/CB/BX/BX/CE /BK/BE /DB/CX/D8/CW /C1/BU/CA/B9/BE /D4/D9/D0/D7/CT/CS /D6/CT/CP/CR/D8/D3 /D6 /CT/DC/CR/D0/D9/CS/CT /D7/D8/CP/D2/CS/CP /D6/CS /BT /BC/CP/D8 /BV/C4 /BP /BL/BH/B1 /D1/CP/D7/D7/B9/D6/CP/D2/CV/CT/D7/D1/BT /BC< /BG/BC/BC /CZ /CT/CE /B4/C4/CX∗/CS/CT/CR/CP /DD/B5 /CP/D2/CS /BF/BF/BC /CZ /CT/CE< /D1/BT /BC< /BE/BA/BE /C5/CT/CE/BA /B4/CS/CT/D9/D8/CT/D6/D3/D2/B6 /CS/CT/CR/CP /DD/B5/BA/BD/BC/BH/C4/BX/C0/C5/BT/C6/C6 /BK/BE /D3/CQ/D8/CP/CX/D2/CT/CS /BT /BC→ /BEγ /D6/CP/D8/CT< /BI. /BE× /BD/BC− /BH/BB/D7 /B4/BV/C4 /BP /BL/BH/B1/B5 /CT/DC/CR/D0/D9/CS/CX/D2/CV /D1/BT /BC/CQ/CT /D8 /DB /CT/CT/D2 /BD/BC/BC /CP/D2/CS /BD/BC/BC/BC /CZ /CT/CE/BA/BD/BC/BI/CI/BX/C0/C6/BW/BX/CA /BK/BE /D9/D7/CT/CS /BZ/D3/D7/CV/CT/D2 /BE/BA/BK/BZ/CF /D0/CX/CV/CW/D8/B9/DB /CP/D8/CT/D6 /D6/CT/CP/CR/D8/D3 /D6 /D8/D3 /CR/CW/CT/CR/CZ /BT /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA /C6/D3/BEγ /D4/CT /CP /CZ /CX /D2 /C4 /CX∗/B8/C6 /CQ∗/CS/CT/CR/CP /DD /B4/CQ /D3/D8/CW /D7/CX/D2/CV/D0/CT /D4 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B5 /D2/D3 /D6/CX /D2 /D2 /CR/CP/D4/D8/D9/D6/CT /B4/CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW/D4 /D6/CT/DA/CX/D3/D9/D7 /BU/CP∗/D2/CT/CV/CP/D8/CX/DA/CT /D6/CT/D7/D9/D0/D8/B5 /D6/D9/D0/CT/D7 /D3/D9/D8 /D7/D8/CP/D2/CS/CP /D6/CS /BT /BC/BA /CB/CT/D8 /D0/CX/D1/CX/D8 /D1/BT /BC< /BI/BC /CZ /CT/CE /CU/D3 /D6/CP /D2 /DD/BT /BC/BA/BD/BC/BJ/CI/BX/C0/C6/BW/BX/CA /BK/BD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /BU/CP∗→ /BT /BC/BU/CP /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /DB/CX/D8/CW /BT /BC→ /BEγ /BA /C7/CQ/D8/CP/CX/D2/CT/CS /BEγ/CR/D3/CX/D2/CR/CX/CS/CT/D2/CR/CT /D6/CP/D8/CT < /BE. /BE× /BD/BC− /BH/BB/D7 /B4/BV/C4 /BP /BL/BH/B1/B5 /CT/DC/CR/D0/D9/CS/CX/D2/CV /D1/BT /BC> /BD/BI/BC /CZ /CT/CE /B4/D3 /D6 /BE/BC/BC /CZ /CT/CE/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /C0/CX/CV/CV/D7 /D1/CX/DC/CX/D2/CV/B5/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D7/CT/CT /BU/BT/CA/CA/C7/CB/C7 /BK/BD/BA/BD/BC/BK/BV/BT/C4/BT/C8/CA/C1/BV/BX /BJ/BL /D7/CP /DB /D2/D3 /CP/DC/CX/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /CU/D6/D3/D1 /CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT/D7 /D3/CU /CR/CP /D6/CQ /D3/D2/BA /CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CP/DC/CX/D3/D2/D1/CP/D7/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD /CP/D2/CS /BD/BH /C5/CT/CE/BA /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C1/D8/D7 /BX/D0/CT/CR/D8/D6/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C1/D8/D7 /BX/D0/CT/CR/D8/D6/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV/BT /BC/B4/BT/DC/CX/D3/D2/B5 /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C1/D8/D7 /BX/D0/CT/CR/D8/D6/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C1/D8/D7 /BX/D0/CT/CR/D8/D6/D3/D2 /BV/D3/D9/D4/D0/CX/D2/CV/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6τ /B4 /BT /BC→ /CT /B7/CT−/B5/BA/CE /BT/C4/CD/BX /B4/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BG × /BD/BC− /BD/BI/DF/BG. /BH× /BD/BC− /BD/BE/BL/BC /BD/BC/BL/BU/CA/C7/CB/CB /BL/BD /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/BD/BD/BC/BZ/CD/C7 /BL/BC /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/BD/BD/BD/BU/C2/C7/CA/C3/BX/C6 /BK/BK /BV/BT/C4/C7 /BT→ /CT /B7/CT−/D3 /D6/BEγ/BD/BD/BE/BU/C4/C1/C6/C7 /CE /BK/BK /C5/BW/BD /CT/CT→ /CT/CT/BT /BC/B4 /BT /BC→ /CT/CT /B5/D2/D3/D2/CT /BD × /BD/BC− /BD/BG/DF/BD× /BD/BC− /BD/BC/BL/BC /BD/BD/BF/CA/C1/C7/CA/BW /BT/C6 /BK/BJ /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/D2/D3/D2/CT /BD × /BD/BC− /BD/BG/DF/BD× /BD/BC− /BD/BD/BL/BC /BD/BD/BG/BU/CA/C7 /CF/C6 /BK/BI /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/D2/D3/D2/CT /BI × /BD/BC− /BD/BG/DF/BL× /BD/BC− /BD/BD/BL/BH /BD/BD/BH/BW /BT /CE/C1/BX/CA /BK/BI /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/D2/D3/D2/CT /BF × /BD/BC− /BD/BF/DF/BD× /BD/BC− /BJ/BL/BC /BD/BD/BI/C3 /C7/C6/BT/C3/BT /BK/BI /BU/BW/C5/C8 /CT/C6→ /CT/BT /BC/C6/B4 /BT /BC→ /CT/CT /B5/BD/BC/BL/CC/CW/CT /D0/CX/D7/D8/CT/CS /BU/CA/C7/CB/CB /BL/BD /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/BT /BC /BP/BD. /BD/BG /C5/CT/CE/BA /BU/B4 /BT /BC→ /CT /B7/CT−/B5 /BP /BD /CP/D7/D7/D9/D1/CT/CS/BA/BX/DC/CR/D0/D9/CS/CT/CS /CS/D3/D1/CP/CX/D2 /CX/D2 /D8/CW/CT τ/BT /BC /DF /D1/BT /BC /D4/D0/CP/D2/CT /CT/DC/D8/CT/D2/CS/D7 /D9/D4 /D8/D3 /D1/BT /BC≈ /BJ /C5/CT/CE /B4/D7/CT/CT /BY/CX/CV/BA /BH/B5/BA/BV/D3/D1/CQ/CX/D2/CX/D2/CV /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D2 /CV /DF /BE /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/B8 /CP/DC/CX/D3/D2/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D3/D2/D0/DD /D8/D3 /CT /B7/CT−/D6/D9/D0/CT/CS /D3/D9/D8 /CU/D3 /D6/D1/BT /BC< /BG. /BK /C5/CT/CE /B4/BL/BC/B1 /BV/C4/B5/BA/BD/BD/BC/BZ/CD/C7 /BL/BC /D9/D7/CT /D8/CW/CT /D7/CP/D1/CT /CP/D4/D4/CP /D6/CP/D8/D9/D7 /CP/D7 /BU/CA/C7 /CF/C6 /BK/BI /CP/D2/CS /CX/D1/D4 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/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /D3/CU /D4 /D3/D7/CX/D8/D6/D3/D2/D7 /D3/D2 /CP/D8/D3/D1/CX/CR /CT/D0/CT/CR/B9/D8/D6/D3/D2/D7/BA/BD/BD/BE/BU/C4/C1/C6/C7 /CE/BK /BK /CP/D7/D7/D9/D1/CT /DE/CT/D6/D3 /D7/D4/CX/D2/B8 /D1 /BP/BD. /BK /C5/CT/CE /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT < /BH× /BD/BC− /BD/BE/D7 /CP/D2/CS /AC/D2/CS/A0/B4 /BT /BC→γγ /B5/BU/B4 /BT /BC→ /CT /B7/CT−/B5< /BE /CT/CE /B4/BV/C4/BP/BL/BC/B1/B5/BA/BD/BD/BF/BT/D7/D7/D9/D1/CT/D7 /BT /BCγγ /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /D7/D1/CP/D0/D0 /CP/D2/CS /CW/CT/D2/CR/CT /C8/D6/CX/D1/CP/CZ /D3/AB /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D7 /D7/D1/CP/D0/D0/BA /CC/CW/CT/CX/D6 /AC/CV/D9/D6/CT/BE/D7 /CW /D3 /DB/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /CP/DC/CX/D3/D2/D7 /CU/D3 /D6 /D1/BT /BC< /BD/BH /C5/CT/CE/BA/BD/BD/BG/CD/D7/CT/D7 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /D7/CW/D3 /DB /CT/D6/D7 /CU/D6/D3/D1 /CP/D2 /CX/D2/CR/CX/CS/CT/D2/D8 /BK/BC/BC /BZ/CT/CE /D4 /D6/D3/D8/D3/D2 /CQ /CT/CP/D1/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/D1/BT /BC< 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/BU/CW/CP/CQ/CW/CP /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /BU/CW/CP/CQ/CW/CP /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /BU/CW/CP/CQ/CW/CP /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /BT /BC/B5/CJ/BU/B4 /BT /BC→ /CT /B7/CT−/B5/CL /BE/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BF/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF /BL/BJ /BD/BD/BJ/C0/BT/C4/C4/C1/C6 /BL/BE /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BJ/BH/DF /BD. /BK/BK /C5/CT/CE/D2/D3/D2/CT /BC . /BC/BC/BD/BI/DF /BC . /BG/BJ /BL/BC /BD/BD/BK/C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /BV /BV/C6/CC/CA /D1/BT /BC /BP/BD. 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/B7/CT−/B5 /BP /BD/BC/BC/B1/BA /CC/CW/CT/DD /D7/CP /DD /D8/CW/CP/D8 /CC/CB/BX/CA/CC/C7/CB /BL/BD /D3/DA/CT/D6/D7/D8/CP/D8/CT/CS /D8/CW/CT/CX/D6/D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/CQ /DD /CP /CU/CP/CR/D8/D3 /D6/D3 /CU /BF /BA/BD/BD/BK/C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /BV /CT/DC/CR/D0/D9/CS/CT /CP/DC/CX/D3/D2 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT τ/BT /BC /BP/BD. /BG× /BD/BC− /BD/BE/DF/BG. /BC× /BD/BC− /BD/BC/D7/B8 /CP/D7/B9/D7/D9/D1/CX/D2/CV /BU/B4 /BT /BC→ /CT /B7/CT−/B5/BP/BD/BC/BC/B1/BA /C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /BV /CP/D0/D7/D3 /CT/DC/CR/D0/D9/CS/CT /CP /DA/CT/CR/D8/D3 /D6 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW τ /BP/BD. /BG× /BD/BC− /BD/BE/DF/BI. /BC× /BD/BC− /BD/BC/D7/BA/BD/BD/BL/CF/CD /BL/BE /D5/D9/D3/D8/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT > /BF. /BF× /BD/BC− /BD/BF/D7 /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /BT /BC→ /CT /B7/CT−/B5/BP/BD/BC/BC/B1/BA/CC/CW/CT/DD /D7/CP /DD /D8/CW/CP/D8 /CC/CB/BX/CA/CC/C7/CB /BK/BL /D3/DA/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6/D3 /CUπ /BB/BE/BA /CF/CD /BL/BE /CP/D0/D7/D3 /D5/D9/D3/D8/CT/CP /CQ /D3/D9/D2/CS /CU/D3 /D6 /DA/CT/CR/D8/D3 /D6 /CQ /D3/D7/D3/D2/B8 τ> /BK. /BE× /BD/BC− /BD/BF/D7/BA/BD/BE/BC/CF/C1/BW/C5/BT/C6/C6 /BL/BD /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D8/D3 /D8/CW/CT /CR/CP/D7/CT /BU/B4 /BT /BC→ /CT /B7/CT−/B5/BP/BD/B8 /D7/CX/D2/CR/CT /D8/CW/CT/CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/DD /DA/CP /D6/CX/CT/D7 /D7/D9/CQ/D7/D8/CP/D2/D8/CX/CP/D0/D0/DD /CP/D7 /A0/B4 /BT /BC/B5/D8/D3/D8/CP/D0 /CR/CW/CP/D2/CV/CT/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI/BA/BD/BE/BD/C2/CD/BW/BZ/BX /BL/BC /CT/DC/CR/D0/D9/CS/CT/D7 /CP/D2 /CT/D0/CP/D7/D8/CX/CR /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CT /B7/CT−/D6/CT/D7/D3/D2/CP/D2/CR/CT /CU/D3 /D6/BG. /BH× /BD/BC− /BD/BF/D7<τ /B4 /BT /BC/B5 < /BJ. /BH× /BD/BC− /BD/BE/D7 /B4/BL/BH/B1 /BV/C4/B5 /CP/D8 /D1/BT /BC /BP/BD. /BK/BF/BE /C5/CT/CE/BA /BV/D3/D1/D4/CP /D6/CP/CQ/D0/CT 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/BH± /BI. /BK/CZ /CT/CE· /CQ/BA /BY /D3 /D6 /CP /CR/D3/D1/D1/CT/D2/D8 /CP/D2/CS/CP/D6 /CT /D4 /D0 /DD /B8 /D7/CT/CT /CE /BT/C6/C3/C4/C1/C6/C3/BX/C6 /BK/BK /BU /CP/D2/CS /CE /C7/C6/CF/C1/C5/C5/BX/CA/CB/C8/BX/CA/BZ /BK/BK/BA /BT/D0/D7/D3 /D7/CT/CT /BV/C7/C6/C6/BX/C4/C4 /BK/BK/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγ/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /BT /BC/B4/BT/DC/CX/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγ/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /BT /BC→ /CT /B7/CT−/B5· /A0/B4 /BT /BC→γγ /B5/BB/A0/D8/D3/D8/CP/D0/CE /BT/C4/CD/BX /B4/BD/BC− /BF/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BK /BL/BH /CE /C7 /BL/BG /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BD /C5/CT/CE < /BD. /BH /BL/BH /CE /C7 /BL/BG /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BG /C5/CT/CE < /BD/BE /BL/BH /CE /C7 /BL/BG /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BJ /C5/CT/CE < /BI. /BI /BL/BH /BD/BE/BJ/CC/CA/CI/BT/CB/C3/BT /BL/BD /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BK /C5/CT/CE < /BG. /BG /BL/BH /CF/C1/BW/C5/BT/C6/C6 /BL/BD /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BJ/BK/DF/BD. /BL/BE /C5/CT/CE/BD/BE/BK/BY /C7 /CG /BK/BL /BV/C6/CC/CA < /BC. /BD/BD /BL/BH /BD/BE/BL/C5/C1/C6/C7 /CF /BT /BK/BL /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BC/BI/BE /C5/CT/CE < /BF/BF /BL/BJ /BV/C7/C6/C6/BX/C4/C4 /BK/BK /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BH/BK/BC /C5/CT/CE < /BG/BE /BL/BJ /BV/C7/C6/C6/BX/C4/C4 /BK/BK /BV/C6/CC/CA /D1/BT /BC /BP/BD. /BI/BG/BE /C5/CT/CE < /BJ/BF /BL/BJ /BV/C7/C6/C6/BX/C4/C4 /BK/BK /BV/C6/CC/CA /D1/BT /BC 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/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/B4/C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/B4/C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγγ/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/B4/C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγγ /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CG /BC/B4/C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/B5 /CA/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /CT /B7/CT−→γγγ/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /CG /BC→ /CT /B7/CT−/B5· /A0/B4 /CG /BC→γγγ /B5/BB/A0/D8/D3/D8/CP/D0 /BA /BV /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CU/D3 /D6/CQ/CX/CS/D7 /D7/D4/CX/D2/B9/BC/CG /BC/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /D3/D8/CW /CT /B7/CT−/CP/D2/CSγγγ /BA/CE /BT/C4/CD/BX /B4/BD/BC− /BF/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE /BL/BH /BD/BF/BC/CE /C7 /BL/BG /BV/C6/CC/CA /D1/CG /BC /BP/BD. /BD/DF/BD. /BL /C5/CT/CE < /BD. /BC /BL/BH /BD/BF/BD/CE /C7 /BL/BG /BV/C6/CC/CA /D1/CG /BC /BP/BD. /BD /C5/CT/CE < /BE. /BH /BL/BH /BD/BF/BD/CE /C7 /BL/BG /BV/C6/CC/CA /D1/CG /BC /BP/BD. /BG /C5/CT/CE < /BD/BE/BC /BL/BH /BD/BF/BD/CE /C7 /BL/BG /BV/C6/CC/CA /D1/CG /BC /BP/BD. /BJ /C5/CT/CE < /BF. /BK /BL/BH /BD/BF/BE/CB/C3/BT/C4/CB/BX/CH /BL/BE /BV/C6/CC/CA /D1/CG /BC /BP /BD/BA/BH /C5/CT/CE/BD/BF/BC/CE /C7/BL /BG/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6 /CG /BC→γγγ /CS/CT/CR/CP /DD/CX/D2/CV /CP/D8 /D6/CT/D7/D8/BA /CC/CW/CT /D4 /D6/CT/CR/CX/D7/CT /D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D1/CG /BC /BA/CB /CT /CT/BY/CX/CV/BA /BE/B4/CQ/B5 /CX/D2 /D4/CP/D4 /CT/D6/BA/BD/BF/BD/CE /C7/BL /BG/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6 /CG /BC→γγγ /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2 /AD/CX/CV/CW/D8/BA/BD/BF/BE/CB/C3/BT/C4/CB/BX/CH /BL/BE /CP/D0/D7/D3 /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 /BG . /BF/CU /D3 /D6 /D1/CG /BC /BP/BD. /BH/BG /CP/D2/CS /BJ . /BH/CU /D3 /D6/BD. /BI/BG /C5/CT/CE/BA /CC/CW/CT /D7/D4/CX/D2 /D3/CU /CG /BC/CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D3/D2/CT/BA /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C6/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CT /B7/CT−/BT/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8 /CA/CT/D7/D8 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C6/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CT /B7/CT−/BT/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8 /CA/CT/D7/D8/C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C6/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CT /B7/CT−/BT/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8 /CA/CT/D7/D8 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW /CX/D2 /C6/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CT /B7/CT−/BT/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8 /CA/CT/D7/D8/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D2γ /B7 /CG /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 γγ /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BJ/BE /BG/BJ/BE/BG/BJ/BE /BG/BJ/BE/BZ/CP/D9/CV/CT /B2 /C0/CX/CV/CV/D7 /BU/D3/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX /D7/D8/CX/D2/CV/D7/BT/DC/CX/D3/D2/D7 /B4 /BT /BC/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /CE /CT/D6/DD /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2/D7 < /BG. /BE /BL/BC /BD/BF/BF/C5/C1/CC/CB/CD/C1 /BL/BI /BV/C6/CC/CA γ /CG /BC < /BG /BI/BK /BD/BF/BG/CB/C3/BT/C4/CB/BX/CH /BL/BH /BV/C6/CC/CA γ /CG /BC < /BG/BC /BI/BK /BD/BF/BH/CB/C3/BT/C4/CB/BX/CH /BL/BH /CA/CE/CD/BX γ /CG /BC < /BC. /BD/BK /BL/BC /BD/BF/BI/BT/BW /BT /BV/C0/C1 /BL/BG /BV/C6/CC/CA γγ /CG /BC/B8 /CG /BC→γγ < /BC. /BE/BI /BL/BC /BD/BF/BJ/BT/BW /BT /BV/C0/C1 /BL/BG /BV/C6/CC/CA γγ /CG /BC/B8 /CG /BC→γγ < /BC. /BF/BF /BL/BC /BD/BF/BK/BT/BW /BT /BV/C0/C1 /BL/BG /BV/C6/CC/CA γ /CG /BC/B8 /CG /BC→γγγ/BD/BF/BF/C5/C1/CC/CB/CD/C1 /BL/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D1/D3/D2/D3 /CR/CW/D6/D3/D1/CP/D8/CX/CR γ /BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /CP /DA/CT/CR/D8/D3 /D6 /CG /BC/DB/CX/D8/CW/BV /BP− /BD /CP/D2/CS /D1/CG /BC< /BE/BC/BC /CZ /CT/CE/BA /CC/CW/CT/DD /CS/CT/D6/CX/DA/CT /CP/D2 /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /CT/CT /CG /BC/CR/D3/D9/D4/D0/CX/D2/CV /CP/D2/CS /CW/CT/D2/CR/CT/D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BU/B4 /D3 /B9/C8/D7→γγ /CG /BC/B5< /BI. /BE× /BD/BC− /BI/BA /CC/CW/CT /CQ /D3/D9/D2/CS/D7 /DB /CT/CP/CZ /CT/D2 /CU/D3 /D6 /CW/CT/CP/DA/CX/CT/D6/CG /BC/BA/BD/BF/BG/CB/C3/BT/C4/CB/BX/CH /BL/BH /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D1/D3/D2/D3 /CR/CW/D6/D3/D1/CP/D8/CX/CR γ /DB/CX/D8/CW/D3/D9/D8 /CP/D2 /CP/CR/CR/D3/D1/D4/CP/D2/DD/CX/D2/CV γ /CX/D2 /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/CR/CP/D0/CP /D6 /CP/D2/CS /DA/CT/CR/D8/D3 /D6 /CG /BC/DB/CX/D8/CW /BV /BP− /BD /CP/D2/CS /D1/CG /BC /BP/BD/BC/BC/DF /BD/BC/BC/BC /CZ /CT/CE/BA/BD/BF/BH/CB/C3/BT/C4/CB/BX/CH /BL/BH /D6/CT/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /D8/CW/CT /CQ /D3/D9/D2/CS /D3/D2 γ /BT /BC/CS/CT/CR/CP /DD/D3 /CU /D3 /B9/C8/D7 /CQ /DD /BT/CB/BT/C1 /BL/BD /DB/CW/CT/D6/CT /BF/B1 /D3/CU/CS/CT/D0/CP /DD /CT/CS /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /CP /D6/CT /D2/D3/D8 /CU/D6/D3/D1 /BF/CB/BD /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/D7 /CR /CP /D0 /CP /D6 /CP/D2/CS /DA/CT/CR/D8/D3 /D6/CG /BC/DB/CX/D8/CW /BV /BP− /BD /CP/D2/CS /D1/CG /BC /BP/BC /DF /BK /BC /BC /CZ /CT/CE/BA/BD/BF/BI/BT/BW /BT /BV/C0/C1 /BL/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D8/CW/CT γγ /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 γγγγ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CU/D6/D3/D1 /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC /BP /BJ/BC/DF /BK/BC/BC /CZ /CT/CE/BA/BD/BF/BJ/BT/BW /BT /BV/C0/C1 /BL/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 γγ /CR/CW/CP/D2/D2/CT/D0/B8 /D9/D7/CX/D2/CV γγγγ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC< /BK/BC/BC /CZ /CT/CE/BA/BD/BF/BK/BT/BW /BT /BV/C0/C1 /BL/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /D4 /CT/CP/CZ /CX/D2 /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 γγγ /CR/CW/CP/D2/D2/CT/D0/B8 /D9/D7/CX/D2/CV γγγγ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D1/CG /BC /BP /BE/BC/BC/DF /BL/BC/BC/CZ /CT/CE/BA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /BZ/D3/D0/CS/D7/D8/D3/D2/CT /BU/D3/D7/D3/D2/D7 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /BZ/D3/D0/CS/D7/D8/D3/D2/CT /BU/D3/D7/D3/D2/D7 /B4 /CG /BC/B5/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /BZ/D3/D0/CS/D7/D8/D3/D2/CT /BU/D3/D7/D3/D2/D7 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /BZ/D3/D0/CS/D7/D8/D3/D2/CT /BU/D3/D7/D3/D2/D7 /B4 /CG /BC/B5/B4/C1/D2/CR/D0/D9/CS/CX/D2/CV /C0/D3 /D6/CX/DE/D3/D2/D8/CP/D0 /BU/D3/D7/D3/D2/D7 /CP/D2/CS /C5/CP/CY/D3 /D6/D3/D2/D7/BA/B5 /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BL/C4/BX/CB/CB/BT /BC/BJ /CA/CE/CD/BX /C5/CT/D7/D3/D2/B8 /lscript /CS/CT/CR/CP /DD/D7 /D8/D3 /C5/CP/CY/D3 /D6/D3/D2/BD/BG/BC/BW/C1/BT/CI /BL/BK /CC/C0/BX/C7 /C0 /BC→ /CG /BC/CG /BC/B8 /BT /BC→/CG /BC/CG /BC/CG /BC/B8 /C5/CP/CY/D3 /D6/D3/D2/BD/BG/BD/BU/C7/BU/CA/BT/C3 /C7 /CE /BL/BD /BX/D0/CT/CR/D8/D6/D3/D2 /D5/D9/CP/D7/CX/B9/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/B9/D8/CT/D6/CP/CR/D8/CX/D3/D2 < /BF. /BF× /BD/BC− /BE/BL/BH /BD/BG/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /BT/CA/BZ τ→µ /CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BD. /BK× /BD/BC− /BE/BL/BH /BD/BG/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /BT/CA/BZ τ→ /CT/CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BI. /BG× /BD/BC− /BL/BL/BC /BD/BG/BF/BT /CC/C1/CH /BT /BL/BC /BU/BJ/BK/BJ /C3 /B7→π /B7/CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BD. /BD× /BD/BC− /BL/BL/BC /BD/BG/BG/BU/C7/C4 /CC/C7/C6 /BK/BK /BV/BU/C7 /CGµ /B7→ /CT /B7γ /CG /BC/BA /BY /CP/D1/CX/D0/D3/D2/BD/BG/BH/BV/C0/BT/C6/BW /BT /BK/BK /BT/CB/CC/CA /CB/D9/D2/B8 /C5/CP/CY/D3 /D6/D3/D2/BD/BG/BI/BV/C0/C7/C1 /BK/BK /BT/CB/CC/CA /C5/CP/CY/D3 /D6/D3/D2/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BH× /BD/BC− /BI/BL/BC /BD/BG/BJ/C8/C1/BV/BV/C1/C7/CC/CC/C7 /BK/BK /BV/C6/CC/CA π→ /CTν /CG /BC/B8 /C5/CP/CY/D3 /D6/D3/D2 < /BD. /BF× /BD/BC− /BL/BL/BC /BD/BG/BK/BZ/C7/C4/BW/C5/BT/C6 /BK/BJ /BV/C6/CC/CA µ→ /CTγ /CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BF× /BD/BC− /BG/BL/BC /BD/BG/BL/BU/CA/CH/C5/BT/C6 /BK/BI /BU /CA/CE/CD/BX µ→ /CT/CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BD× /BD/BC− /BD/BC/BL/BC /BD/BH/BC/BX/C1/BV/C0/C4/BX/CA /BK/BI /CB/C8/BX/BV µ /B7→ /CT /B7/CG /BC/BA /BY /CP/D1/CX/D0/D3/D2 < /BE. /BI× /BD/BC− /BI/BL/BC /BD/BH/BD/C2/C7/BW/C1/BW/C1/C7 /BK/BI /CB/C8/BX/BV µ /B7→ /CT /B7/CG /BC/BA /BY /CP/D1/CX/D0/D3/D2/BD/BH/BE/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /C5/CA/C3/BF τ→/lscript /CG /BC/BA /BY /CP/D1/CX/D0/D3/D2/BD/BH/BF/BW/C1/BV/CD/CB /BK/BF /BV/C7/CB/C5 ν /B4/CW/DA/DD/B5→ν /B4/D0/CX/CV/CW/D8/B5 /CG /BC/BD/BF/BL/C4/BX/CB/CB/BT /BC/BJ /CR/D3/D2/D7/CX/CS/CT/D6 /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /C5/CT/D7/D3/D2 →/lscriptν /C5/CP/CY/D3 /D6/D3/D2 /CP/D2/CS /lscript→/lscript/primeν ν /C5/CP/CY/D3 /D6/D3/D2/CP/D2/CS /D9/D7/CT /CT/DC/CX/D7/D8/CX/D2/CV /CS/CP/D8/CP /D8/D3 /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/B9/C5/CP/CY/D3 /D6/D3/D2 /CH /D9/CZ /CP /DB /CP /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CVαβ/B4α /B8β /BPe,µ /B8τ /B5/BA /CC/CW/CT/CX/D6 /CQ /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT/vextendsingle/vextendsingle/CV/CTα/vextendsingle/vextendsingle /BE< /BH. /BH× /BD/BC− /BI/B8/vextendsingle/vextendsingle/CVµα/vextendsingle/vextendsingle /BE< /BG. /BH× /BD/BC− /BH/B8 /vextendsingle/vextendsingle/CVτα/vextendsingle/vextendsingle /BE< /BH. /BH× /BD/BC− /BE/CP/D8 /BV/C4 /BP /BL/BC/B1/BA /BD/BG/BC/BW/C1/BT/CI /BL/BK /D7/D8/D9/CS/CX/CT/CS /D1/D3 /CS/CT/D0/D7 /D3/CU /D7/D4 /D3/D2/D8/CP/D2/CT/D3/D9/D7/D0/DD /CQ /D6/D3/CZ /CT/D2 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /DB/CX/D8/CW /CQ 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/CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/D3/D2 /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CT/CS/CP/D7 /DC/CT /B4 /BZ/BY /BB/BKπ√ /BE/B5 /BD/ /BE/BA/BD/BG/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/BU /B4τ→/lscript /CG /BC/B5/BB/BU/B4τ→/lscriptν ν /B5/BA /CE /CP/D0/CX/CS /CU/D3 /D6 /D1/CG /BC< /BD/BC/BC/C5/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D6/CX/D7/CT /D8/D3 /BJ . /BD/B1 /B4/CU/D3 /D6µ /B5/B8 /BH. /BC/B1 /B4/CU/D3 /D6 /CT /B5/CU /D3 /D6 /D1/CG /BC /BP /BH/BC/BC /C5/CT/CE/BA/BD/BG/BF/BT /CC/C1/CH /BT /BL/BC /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP/BC /BA /CC/CW/CT /D0/CX/D1/CX/D8 /BU < /BD× /BD/BC− /BK/CW/D3/D0/CS/D7 /CU/D3 /D6 /D1/CG /BC< /BL/BH /C5/CT/CE/BA/BY /D3 /D6 /D8/CW/CT /D6/CT/CS/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /CS/D9/CT /D8/D3 /AC/D2/CX/D8/CT /D0/CX/CU/CT/D8/CX/D1/CT /D3/CU /CG /BC/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/BA/BD/BG/BG/BU/C7/C4 /CC/C7/C6 /BK/BK /D0/CX/D1/CX/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 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/CT/DC/CR/D0/D9/CS/CT/D7 /D1/CW/CT/CP/DA/DD ν /CQ/CT /D8 /DB /CT/CT/D2 /BH× /BD/BC− /BH/CP/D2/CS /BH× /BD/BC− /BG/C5/CT/CE /B4 µ /CS/CT/CR/CP /DD/B5 /CP/D2/CS /D1/CW/CT/CP/DA/DD ν /CQ/CT /D8 /DB /CT/CT/D2 /BH× /BD/BC− /BH/CP/D2/CS /BC/BA/BD /C5/CT/CE /B4 /C3 /B9/CS/CT/CR/CP /DD/B5/BA /C5/CP/CY/D3 /D6/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 /BW/D3/D9/CQ/D0/CT β /BW/CT/CR/CP /DD /C5/CP/CY/D3 /D6/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 /BW/D3/D9/CQ/D0/CT β /BW/CT/CR/CP /DD/C5/CP/CY/D3 /D6/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 /BW/D3/D9/CQ/D0/CT β /BW/CT/CR/CP /DD /C5/CP/CY/D3 /D6/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CX/D2 /C6/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 /BW/D3/D9/CQ/D0/CT β /BW/CT/CR/CP /DD/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D8/CW/CT /CW/CP/D0/CU/B9/D0/CX/CU/CT /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 ββ /CS/CT/CR/CP /DD /DB/CX/D8/CW /CP /C5/CP/CY/D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2/BA/C6/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CR/D9/D6/D6/CT/D2/D8/D0/DD /CR/D0/CP/CX/D1/D7 /CP/D2/DD /D7/D9/CR/CW /CT/DA/CX/CS/CT/D2/CR/CT/BA /C7/D2/D0/DD /D8/CW/CT /CQ /CT/D7/D8 /D3 /D6 /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT /D0/CX/D1/CX/D8/D7/CU/D3 /D6 /CT/CP/CR/CW /CX/D7/D3/D8/D3/D4 /CT /CP /D6/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /BT/D0/D7/D3 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB/D7 /CI/CD/BU/BX/CA /BL/BK /CP/D2/CS /BY /BT/BX/CB/CB/C4/BX/CA /BL/BK /BU /BA/D8/BD/ /BE /B4/BD/BC /BE/BD/DD/D6/B5 /BV/C4 /B1 /C1/CB/C7/CC/C7/C8/BX /CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BX/CC/C0/C7/BW /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW > /BJ/BE/BC/BC> /BJ/BE/BC/BC> /BJ/BE/BC/BC> /BJ/BE/BC/BC/BL/BC /BL/BC/BL/BC /BL/BC /BD/BE/BK/CC /CT /BD/BE/BK/CC /CT /BD/BE/BK/CC /CT /BD/BE/BK/CC /CT/BV/C6/CC/CA /BV/C6/CC/CA/BV/C6/CC/CA /BV/C6/CC/CA /BD/BH/BG/BU/BX/CA/C6/BT /CC/C7 /CF/BA/BA/BA /BL/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BJ /BL/BC /BD/BC/BC/C5/D3 /BCν /BDχ /C6/BX/C5/C7/B9/BF /BD/BH/BH/BT/CA/C6/C7/C4/BW /BC/BI > /BD/BH /BL/BC /BK/BE/CB/CT /BCν /BDχ /C6/BX/C5/C7/B9/BF /BD/BH/BI/BT/CA/C6/C7/C4/BW /BC/BI > /BD/BG /BL/BC /BD/BC/BC/C5/D3 /BCν /BDχ /C6/BX/C5/C7/B9/BF /BD/BH/BJ/BT/CA/C6/C7/C4/BW /BC/BG > /BD/BE /BL/BC /BK/BE/CB/CT /BCν /BDχ /C6/BX/C5/C7/B9/BF /BD/BH/BK/BT/CA/C6/C7/C4/BW /BC/BG > /BE. /BE /BL/BC /BD/BF/BC/CC /CT /BCν /BDχ /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BD/BH/BL/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF > /BC. /BL /BL/BC /BD/BF/BC/CC /CT /BCν /BEχ /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BD/BI/BC/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF > /BK /BL/BC /BD/BD/BI/BV/CS /BCν /BDχ /BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BD/BI/BD/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BC. /BK /BL/BC /BD/BD/BI/BV/CS /BCν /BEχ /BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BD/BI/BE/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BH/BC/BC /BL/BC /BD/BF/BI/CG/CT /BCνχ /C4/CX/D5/D9/CX/CS /CG/CT /CB/CR/CX/D2/D8/BA /BD/BI/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BE /BW > /BH. /BK /BL/BC /BD/BC/BC/C5/D3 /BCνχ /BX/C4/BX/BZ/BT/C6/CC /CE /BD/BI/BG/BY/CD/CB/C0/C1/C5/C1 /BC/BE > /BC. /BF/BE /BL/BC /BD/BC/BC/C5/D3 /BCνχ /C4/CX/D5/BA /BT/D6 /CX/D3/D2/CX/DE/BA /BD/BI/BH/BT/CB/C0/C1/CC/C3 /C7 /CE /BC/BD > /BC. /BC/BC/BF/BH /BL/BC /BD/BI/BC/BZ/CS /BCνχ /BD/BI/BC/BZ/CS/BE /CB/CX/C7/BH /BM/BV/CT /BD/BI/BI/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD > /BC. /BC/BD/BF /BL/BC /BD/BI/BC/BZ/CS /BCν /BEχ /BD/BI/BC/BZ/CS/BE /CB/CX/C7/BH /BM/BV/CT /BD/BI/BJ/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD > /BE. /BF /BL/BC /BK/BE/CB/CT /BCνχ /C6/BX/C5/C7 /BE /BD/BI/BK/BT/CA/C6/C7/C4/BW /BC/BC > /BC. /BF/BD /BL/BC /BL/BI/CI/D6 /BCνχ /C6/BX/C5/C7 /BE /BD/BI/BL/BT/CA/C6/C7/C4/BW /BC/BC > /BC. /BI/BF /BL/BC /BK/BE/CB/CT /BCν /BEχ /C6/BX/C5/C7 /BE /BD/BJ/BC/BT/CA/C6/C7/C4/BW /BC/BC > /BC. /BC/BI/BF /BL/BC /BL/BI/CI/D6 /BCν /BEχ /C6/BX/C5/C7 /BE /BD/BJ/BC/BT/CA/C6/C7/C4/BW /BC/BC > /BC. /BD/BI /BL/BC /BD/BC/BC/C5/D3 /BCν /BEχ /C6/BX/C5/C7 /BE /BD/BJ/BC/BT/CA/C6/C7/C4/BW /BC/BC > /BE. /BG /BL/BC /BK/BE/CB/CT /BCνχ /C6/BX/C5/C7 /BE /BD/BJ/BD/BT/CA/C6/C7/C4/BW /BL/BK > /BJ. /BE /BL/BC /BD/BF/BI/CG/CT /BCν /BEχ /CC/C8/BV /BD/BJ/BE/C4/CD/BX/CB/BV/C0/BX/CA /BL/BK > /BJ. /BL/BD /BL/BC /BJ/BI/BZ/CT /CB/C8/BX/BV /BD/BJ/BF/BZ/CD/BX/C6/CC/C0/BX/CA /BL/BI > /BD/BJ /BL/BC /BJ/BI/BZ/CT /BV/C6/CC/CA /BU/BX/BV/C3 /BL/BF/BD/BH/BG/BU/BX/CA/C6/BT /CC/C7 /CF/C1/BV/CI /BL/BE /D7/D8/D9/CS/CX/CT/CS /CS/D3/D9/CQ/D0/CT/B9 β /CS/CT/CR/CP /DD/D7 /D3/CU /BD/BE/BK/CC /CT /CP/D2/CS /BD/BF/BC/CC /CT/B8 /CP/D2/CS /CU/D3/D9/D2/CS /D8/CW/CT /D6/CP/D8/CX/D3 τ /B4 /BD/BF/BC/CC /CT/B5/BBτ /B4 /BD/BE/BK/CC /CT/B5 /BP /B4/BF . /BH/BE± /BC. /BD/BD/B5× /BD/BC− /BG/CX/D2 /CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D6/CT/D0/CP/D8/CX/DA/CT/D0/DD /D7/D8/CP/CQ/D0/CT /D8/CW/CT/D3/B9/D6/CT/D8/CX/CR/CP/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D6/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8 /D8/CW/CP/D8 /C5/CP/CY/D3 /D6/D3/D2/B9/CT/D1/CX/D8/D8/CX/D2/CV /CS/CT/CR/CP /DD/CR/CP/D2/D2/D3/D8 /CQ /CT /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CS/D3/D9/CQ/D0/CT/B9/CQ /CT/D8/CP /D6/CP/D8/CT /D3/CU /BD/BE/BK/CC /CT/D3 /CU /B4 /BJ . /BJ± /BC. /BG/B5× /BD/BC /BE/BG/DD /CT/CP /D6/BA/CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CP/D7 /B4/BJ . /BJ/DF /BD. /BE/BK× /BC. /BG/BP/BJ. /BE/B5× /BD/BC /BE/BG/BA/BD/BH/BH/BT/CA/C6/C7/C4/BW/BC/BI /D9/D7/CT /BD/BC/BC/C5/D3 /CS/CP/D8/CP /D8/CP/CZ /CT/D2 /DB/CX/D8/CW /D8/CW/CT /C6/BX/C5/C7/B9/BF /D8/D6/CP/CR/CZ/CX/D2/CV /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/D0/CX/D1/CX/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/angbracketleftbig/CVνχ/angbracketrightbig < /B4/BC. /BG/DF /BD. /BK/B5× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D6/CP/D2/CV/CT /D3/CU /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/B9/D0/CP/D8/CX/D3/D2/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C6/C7/C4/BW/BC/BG/BA/BD/BH/BI/C6/BX/C5/C7/B9/BF /D8/D6/CP/CR/CZ/CX/D2/CV /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /CX/D7 /D9/D7/CT/CS /CX/D2 /BT/CA/C6/C7/C4/BW/BC/BI /BA /CA/CT/D4 /D3 /D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D0/CX/D1/CX/D8 /CU/D3 /D6 /BK/BE/CB/CT/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/angbracketleftbig/CVνχ/angbracketrightbig < /B4/BC. /BI/BI/DF /BD. /BL/B5× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D6/CP/D2/CV/CT /D3/CU /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C6/C7/C4/BW/BC/BG/BA/BD/BH/BJ/BT/CA/C6/C7/C4/BW/BC/BG /D9/D7/CT /D8/CW/CT /C6/BX/C5/C7/B9/BF /D8/D6/CP/CR/CZ/CX/D2/CV /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/angbracketleftbig/CVνχ/angbracketrightbig </B4/BC. /BH/DF /BC. /BL/B5/BD/BC− /BG/D9/D7/CX/D2/CV /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/C1/C5/C3 /C7 /CE/C1/BV /BL/BL/B8 /CB/CC/C7/C1/BV/BT /BC/BD /CP/D2/CS /BV/C1/CE/B9/C1/CC /BT/CA/BX/CB/BX /BC/BF/BA/BD/BH/BK/BT/CA/C6/C7/C4/BW/BC/BG /D9/D7/CT /D8/CW/CT /C6/BX/C5/C7/B9/BF /D8/D6/CP/CR/CZ/CX/D2/CV /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/angbracketleftbig/CVνχ/angbracketrightbig </B4/BC. /BJ/DF /BD. /BI/B5/BD/BC− /BG/D9/D7/CX/D2/CV /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/C1/C5/C3 /C7 /CE/C1/BV /BL/BL/B8 /CB/CC/C7/C1/BV/BT /BC/BD /CP/D2/CS /BV/C1/CE/B9/C1/CC /BT/CA/BX/CB/BX /BC/BF/BA/BD/BH/BL/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/CB/CB/BT/C6/BW/CA/BX/C4/C4/C7 /BC/BC/BA /BT/D6/D6/CP /DD/D3 /CU/CC /CT/C7/BE /CR/D6/DD/D7/D8/CP/D0/D7 /CX/D2 /CW/CX/CV/CW /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CR/D6/DD /D3/CV/CT/D2/CX/CR/CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /CB/D3/D1/CT /CT/D2/D6/CX/CR/CW/CT/CS /CX/D2 /BD/BF/BC/CC /CT/BA /BW/CT/D6/CX/DA/CT/angbracketleftbig/CVνχ/angbracketrightbig < /BD/BJ/DF /BF/BF× /BD/BC− /BH/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA/BD/BI/BC/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/CB/CB/BT/C6/BW/CA/BX/C4/C4/C7 /BC/BC/BA /BV/D6/DD /D3/CV/CT/D2/CX/CR /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D7/CT/CP /D6/CR/CW/BA/BD/BI/BD/C4/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BC νχ /CS/CT/CR/CP /DD /DB/CX/D8/CW /C5/CP/CY/D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /BD/BD/BI/BV/CS /D9/D7/CX/D2/CV /CT/D2/D6/CX/CR/CW/CT/CS /BV/CS/CF /C7/BG /D7/CR/CX/D2/B9/D8/CX/D0/D0/CP/D8/D3 /D6/D7/BA/angbracketleftbig/CVνχ/angbracketrightbig < /BG. /BI/DF/BK. /BD× /BD/BC− /BH/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BC/BA/BD/BI/BE/C4/CX/D1/CX/D8 /CU/D3 /D6/D8 /CW /CT /BC ν /BEχ /CS/CT/CR/CP /DD/D3 /CU /BD/BD/BI/BV/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BW /BT/C6/BX/CE/C1/BV/C0 /BC/BC/BA/BD/BI/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BE /BW /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6/BCνχ /CS/CT/CR/CP /DD /DB/CX/D8/CW /C5/CP/CY/D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /BD/BF/BI/CG/CT /D9/D7/CX/D2/CV /D0/CX/D5/D9/CX/CS/CG/CT /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/CX/D3/D2 /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT/DD /CS/CT/D6/CX/DA/CT/angbracketleftbig/CVνχ/angbracketrightbig < /BE. /BC/DF /BF. /BC× /BD/BC− /BH/DB/CX/D8/CW /D7/CT/DA/CT/D6/CP/D0 /D2/D9/CR/D0/CT/CP /D6/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/BA/BD/BI/BG/CA/CT/D4/D0/CP/CR/CT/D7 /CC /BT/C6/BT/C3/BT /BL/BF/BA /BY/CD/CB/C0/C1/C5/C1 /BC/BE /CS/CT/D6/CX/DA/CT /CW/CP/D0/CU/B9/D0/CX/CU/CT /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BC νχ /CS/CT/CR/CP /DD/CQ /DD /D1/CT/CP/D2/D7/D3/CU /D8/D6/CP/CR/CZ/CX/D2/CV /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /BX/C4/BX/BZ/BT/C6/CC /CE/BA /BV/D3/D2/D7/CX/CS/CT/D6/CX/D2/CV /DA/CP /D6/CX/D3/D9/D7 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7/B8 /CP/D6/CP/D2/CV/CT /D3/CU /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D8/CW/CT /C5/CP/CY/D3 /D6/D3/D2/B9/D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CV/CX/DA/CT/D2/BM/angbracketleftbig/CVνχ/angbracketrightbig < /B4/BI. /BF/DF /BF/BI/BC/B5 × /BD/BC− /BH/BA/BD/BI/BH/BT/CB/C0/C1/CC/C3 /C7 /CE /BC/BD /D6/CT/D7/D9/D0/D8 /CU/D3 /D6/BCνχ /D3/CU /BD/BC/BC/C5/D3 /CX/D7 /D0/CT/D7/D7 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D8/CW/CP/D2 /BT/CA/C6/C7/C4/BW/BC/BC/BA/BD/BI/BI/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BC νχ /CS/CT/CR/CP /DD/DB /CX /D8 /CW/C5 /CP /CY /D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /BD/BI/BC/BZ/CS /D9/D7/CX/D2/CV/BZ/CS/BE /CB/CX/C7/BH /BM/BV/CT /CR/D6/DD/D7/D8/CP/D0 /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/D3 /D6/D7/BA/BD/BI/BJ/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BC ν /BEχ /CS/CT/CR/CP /DD /DB/CX/D8/CW /BE /C5/CP/CY/D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /BD/BI/BC/BZ/CS/BA/BD/BI/BK/BT/CA/C6/C7/C4/BW/BC/BC /D6/CT/D4 /D3 /D6/D8/D7 /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BC νχ /CS/CT/CR/CP /DD /DB/CX/D8/CW 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/CU/D6/D3/D1 /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /BV/D3/D7/D1/D3/D0/D3/CV/DD /C1/D2/DA/CX/D7/CX/CQ/D0/CT /BT /BC/B4/BT/DC/CX/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D6/D3/D1 /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /BV/D3/D7/D1/D3/D0/D3/CV/DD/DA/BD /BP /DA/BE /CX/D7 /D9/D7/D9/CP/D0/D0/DD /CP/D7/D7/D9/D1/CT/CS /B4 /DA/CX /BP /DA/CP/CR/D9/D9/D1 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7/B5/BA /BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D3/CU /D8/CW/CT/D7/CT/D0/CX/D1/CX/D8/D7/B8 /D7/CT/CT /CA/BT/BY/BY/BX/C4 /CC /BL/BD /CP/D2/CS /CC/CD/CA/C6/BX/CA /BL/BC/BA /C1/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8 /D0/CX/D2/CT/D7 /CQ /CT/D0/D3 /DB/B8 /BW/CP/D2/CS /C3 /D6/CT/CU/CT/D6/D8/D3 /BW/BY/CB/CI /CP/D2/CS /C3/CB/CE/CI /CP/DC/CX/D3/D2 /D8 /DD/D4 /CT/D7/B8 /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB/BA/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 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/D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6 /CR/D3 /D3/D0/CX/D2/CV < /B4/BC. /BH/DF /BI/B5× /BD/BC− /BF /BD/BK/BD/C3/BX/C1/C4 /BL/BJ /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT < /BC. /BC/BD/BK /BD/BK/BE/CA/BT/BY/BY/BX/C4 /CC /BL/BH /BT/CB/CC/CA /BW/B8 /D6/CT/CS /CV/CX/CP/D2/D8 < /BC. /BC/BD/BC /BD/BK/BF/BT/C4 /CC/C0/BX/CA/CA /BL/BG /BT/CB/CC/CA /BW/B8 /D6/CT/CS /CV/CX/CP/D2/D8/D7/B8 /DB/CW/CX/D8/CT/CS/DB /CP /D6/CU/D7/BD/BK/BG/BV/C0/BT/C6/BZ /BL/BF /BT/CB/CC/CA /C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BC. /BC/BD /CF /BT/C6/BZ /BL/BE /BT/CB/CC/CA /BW/B8 /DB/CW/CX/D8/CT /CS/DB /CP /D6/CU < /BC. /BC/BF /CF /BT/C6/BZ /BL/BE /BV /BT/CB/CC/CA /BW/B8 /BV/B9/C7 /CQ/D9/D6/D2/CX/D2/CV/D2/D3/D2/CT /BF/DF /BK /BD/BK/BH/BU/BX/CA/CB/C0/BT/BW /CH /BL/BD /BT/CB/CC/CA /BW/B8/C3 /B8/CX/D2/D8/CT/D6/CV/CP/D0/CP/CR/D8/CX/CR /D0/CX/CV/CW/D8 < /BD/BC /BD/BK/BI/C3/C1/C5 /BL/BD /BV /BV/C7/CB/C5 /BW/B8 /C3/B8 /D1/CP/D7/D7 /CS/CT/D2/D7/CX/D8 /DD/D3 /CU/D8/CW/CT /D9/D2/CX/DA/CT/D6/D7/CT/B8 /D7/D9/D4 /CT/D6/B9/D7/DD/D1/D1/CT/D8/D6/DD/BD/BK/BJ/CA/BT/BY/BY/BX/C4 /CC /BL/BD /BU /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BD× /BD/BC− /BF /BD/BK/BK/CA/BX/CB/CB/BX/C4/C4 /BL/BD /BT/CB/CC/CA /C3/B8 /CX/D2/D8/CT/D6/CV/CP/D0/CP/CR/D8/CX/CR /D0/CX/CV/CW/D8/D2/D3/D2/CT /BD/BC− /BF/DF/BF /BU/CD/CA/CA/C7 /CF/CB /BL/BC /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT/BD/BK/BL/BX/C6/BZ/BX/C4 /BL/BC /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BC. /BC/BE /BD/BL/BC/CA/BT/BY/BY/BX/C4 /CC /BL/BC /BW /BT/CB/CC/CA /BW/B8 /D6/CT/CS /CV/CX/CP/D2/D8 < /BD× /BD/BC− /BF /BD/BL/BD/BU/CD/CA/CA/C7 /CF/CB /BK/BL /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /B4/BD. /BG/DF /BD/BC/B5× /BD/BC− /BF /BD/BL/BE/BX/CA/C1/BV/CB/C7/C6 /BK/BL /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BF. /BI× /BD/BC− /BG /BD/BL/BF/C5/BT /CH/C4/BX /BK/BL /BT/CB/CC/CA /BW/B8/C3/B8 /CB/C6 /BD/BL/BK/BJ/BT < /BD/BE /BV/C0/BT/C6/BW /BT /BK/BK /BT/CB/CC/CA /BW/B8 /CB/D9/D2 < /BD× /BD/BC− /BF/CA/BT/BY/BY/BX/C4 /CC 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/BA/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CQ /CT/D0/D3 /DB /CP/D4/D4/D0/DD /D8/D3 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CP/DC/CX/D3/D2 /D3/CU /D1/BT≤ /BD/BC− /BI/CT/CE/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BF× /BD/BC− /BH/BI/BI /BE/BE/BE/C6/C1 /BL/BG /C1/D2/CS/D9/CR/CT/CS /D1/CP/CV/D2/CT/D8/CX/D7/D1 < /BI. /BJ× /BD/BC− /BH/BI/BI /BE/BE/BE/BV/C0/CD/C1 /BL/BF /C1/D2/CS/D9/CR/CT/CS /D1/CP/CV/D2/CT/D8/CX/D7/D1 < /BF. /BI× /BD/BC− /BG/BI/BI /BE/BE/BF/C8 /BT/C6 /BL/BE /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1 < /BE. /BJ× /BD/BC− /BH/BL/BH /BE/BE/BE/BU/C7/BU/CA/BT/C3 /C7 /CE /BL/BD /C1/D2/CS/D9/CR/CT/CS /D1/CP/CV/D2/CT/D8/CX/D7/D1 < /BD. /BL× /BD/BC− /BF/BI/BI /BE/BE/BG/CF/C1/C6/BX/C4/BT/C6/BW /BL/BD /C6/C5/CA < /BK. /BL× /BD/BC− 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/C2/BA/C5/BA /CB/CX/DA/CT/D6/D8/DE /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/CI/BX/C0/C6/BW/BX/CA /BK/BE /C8/C4 /BD/BD/BC/BU /BG/BD/BL /BT/BA /CI/CT/CW/D2/CS/CT/D6/B8 /C3/BA /BZ/CP/CQ/CP/D8/CW/D9/D0/CT/D6/B8 /C2/BA/C4/BA /CE /D9/CX/D0/D0/CT/D9/D1/CX/CT/D6 /B4/BX/CC/C0/B7/B5/BT/CB/BT/C6/C7 /BK/BD/BU /C8/C4 /BD/BC/BJ/BU /BD/BH/BL /CH/BA /BT/D7/CP/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /CC/C7/C3/CH/B8 /C1/C6/CD/CB/B8 /C7/CB/BT/C3/B5/BU/BT/CA/CA/C7/CB/C7 /BK/BD /C8/C4 /BD/BC/BI/BU /BL/BD /BT/BA /BU/CP /D6/D6/D3/D7/D3/B8 /C6/BA/BV/BA /C5/D9/CZ/CW/D3/D4/CP/CS/CW/DD /CP /DD /B4/CB/C1/C6/B5/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD /CI/C8/C0/CH /BV/BD/BC /BL/BH /C0/BA /BY /CP/CX/D7/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B5/BY /BT/C1/CB/CB/C6/BX/CA /BK/BD/BU /C8/C4 /BD/BC/BF/BU /BE/BF/BG /C0/BA /BY /CP/CX/D7/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B5/C3/C1/C5 /BK/BD /C8/C4 /BD/BC/BH/BU /BH/BH /BU/BA/CA/BA /C3/CX/D1/B8 /BV/BA /CB/D8/CP/D1/D1 /B4/BT/BT /BV/C0/BF/B5/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BK/BD /C8/C4 /BD/BC/BD/BU /BF/BG/BD /C2/BA/C4/BA /CE /D9/CX/D0/D0/CT/D9/D1/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C5/CD/C6/C1/B5/CI/BX/C0/C6/BW/BX/CA /BK/BD /C8/C4 /BD/BC/BG/BU /BG/BL/BG /BT/BA /CI/CT/CW/D2/CS/CT/D6 /B4/BX/CC/C0/B5/BY /BT/C1/CB/CB/C6/BX/CA /BK/BC /C8/C4 /BL/BI/BU /BE/BC/BD /C0/BA /BY /CP/CX/D7/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B5/C2/BT /BV/C9/CD/BX/CB /BK/BC /C8/CA /BW/BE/BD /BD/BE/BC/BI /C8 /BA/BY/BA /C2/CP/CR/D5/D9/CT/D7 /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CB/CC/BX/CE/B8 /BV/C7/C4/CD/B5/CB/C7/CD/C3/BT/CB /BK/BC /C8/CA/C4 /BG/BG /BH/BI/BG /BT/BA /CB/D3/D9/CZ /CP/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C0/BT/CA/CE/B8 /C7/CA/C6/C4/B8 /C8/BX/C6/C6/B5/BU/BX/BV/C0/C1/CB /BJ/BL /C8/CA/C4 /BG/BE /BD/BH/BD/BD /BW/BA/C2/BA /BU/CT/CR/CW/CX/D7 /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B8 /BV/C7/C4/CD/B8 /BT/BY/CA/CA/B5/BV/BT/C4/BT/C8/CA/C1/BV/BX /BJ/BL /C8/CA /BW/BE/BC /BE/BJ/BC/BK /BY/BA/C8 /BA/BV /CP /D0 /CP /D4 /D6/CX/CR/CT /CT/D8 /CP/D0/BA /B4/C8/CA/C1/C6/B5/BV/C7/CC/BX/CD/CB /BJ/BL /C8/CA/C4 /BG/BE /BD/BG/BF/BK /C8 /BA/BV /D3/D8 /CT /D9 /D7 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /C1/C4/C4/B8 /BU/C6/C4/B5/BW/C1/CB/C0/BT /CF /BJ/BL /C8/C4 /BK/BH/BU /BD/BG/BE /C2/BA/C8 /BA /BW/CX/D7/CW/CP /DB /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/C1/CC/B5/CI/C0/C1/CC/C6/C1/CC/CB/C3/C1 /C1 /BJ/BL /CB/C2/C6/C8 /BE/BL /BH/BD/BJ /BT/BA/CA/BA /CI/CW/CX/D8/D2/CX/D8/D7/CZ/DD /B8/CH /BA /C1 /BA /CB /CZ /D3/DA/D4 /CT/D2 /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BE/BL /BD/BC/BC/BD/BA /BT/C4/C1/BU/CA/BT/C6 /BJ/BK /C8/C4 /BJ/BG/BU /BD/BF/BG /C8 /BA /BT/D0/CX/CQ /D6/CP/D2 /CT/D8 /CP/D0/BA /B4/BZ/CP /D6/CV/CP/D1/CT/D0/D0/CT /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CA/BT /CC/CH /BT/C6 /BJ/BK/BU /C8/C4 /BJ/BL/BU /BG/BL/BJ /BT/BA/BX/BA /BT/D7/D6/CP/D8 /DD /CP/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /CB/BX/CA/C8/B5/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BK /C8/C4 /BJ/BI/BU /BE/BE/BF /BX/BA /BU/CT/D0/D0/D3/D8/D8/CX/B8 /BX/BA /BY/CX/D3 /D6/CX/D2/CX/B8 /C4/BA /CI/CP/D2/D3/D8/D8/CX /B4/C5/C1/C4/BT/B5/BU/C7/CB/BX/CC/CC/C1 /BJ/BK/BU /C8/C4 /BJ/BG/BU /BD/BG/BF /C8 /BA/BV/BA /BU/D3/D7/CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BU/BX/BU/BV /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C1/BV/CD/CB /BJ/BK/BV /C8/CA /BW/BD/BK /BD/BK/BE/BL /BW/BA/BT/BA /BW/CX/CR/D9/D7 /CT/D8 /CP/D0/BA /B4 /CC /BX /CG /BT /B8/CE /C8 /C1 /B8/CB /CC /BT/C6/B5/BW/C7/C6/C6/BX/C4/C4 /CH /BJ/BK /C8/CA /BW/BD/BK /BD/BI/BC/BJ /CC/BA/CF/BA /BW/D3/D2/D2/CT/D0/D0/DD /CT/D8 /CP/D0/BA /B4/CB/CC /BT/C6/B5/BT/D0/D7/D3 /C8/CA/C4 /BF/BJ /BF/BD/BH /BY/BA /CA/CT/CX/D2/CT/D7/B8 /C0/BA/CB/BA /BZ/D9/D6/D6/B8 /C0/BA/CF/BA /CB/D3/CQ /CT/D0 /B4/CD/BV/C1/B5/BT/D0/D7/D3 /C8/CA/C4 /BF/BF /BD/BJ/BL /C0/BA/CB/BA /BZ/D9/D6/D6/B8 /BY/BA /CA/CT/CX/D2/CT/D7/B8 /C0/BA/CF/BA /CB/D3/CQ /CT/D0 /B4/CD/BV/C1/B5/C0/BT/C6/CB/C4 /BJ/BK/BW /C8/C4 /BJ/BG/BU /BD/BF/BL /CC/BA /C0/CP/D2/D7/D0 /CT/D8 /CP/D0/BA /B4/BV/BW/C0/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C1/BV/BX/C4/C5/BT /BV/BA/BA/BA /BJ/BK /C4/C6/BV /BE/BD /BG/BG/BD /BZ/BA/CE/BA /C5/CX/D8/D7/CT/D0/D1/CP/CZ/CW/CT/D6/B8 /BU/BA /C8 /D3/D2/D8/CT/CR/D3 /D6/DA/D3 /B4/C2/C1/C6/CA/B5/C5/C1/C3/BT/BX/C4/C1/BT/C6 /BJ/BK /C8/CA /BW/BD/BK /BF/BI/BC/BH /C3/BA/C7/BA /C5/CX/CZ /CP/CT/D0/CX/CP/D2 /B4/BY/C6/BT/C4/B8 /C6/CF/BX/CB/B5/CB/BT /CC/C7 /BJ/BK /C8/CC/C8 /BI/BC /BD/BL/BG/BE /C3/BA /CB/CP/D8/D3 /B4/C3/CH/C7/CC/B5/CE/CH/CB/C7/CC/CB/C3/C1 /C1 /BJ/BK /C2/BX/CC/C8/C4 /BE/BJ /BH/BC/BE /C5/BA/C1/BA /CE/DD/D7/D3/D8/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BT/CB/BV/C1/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BE/BJ /BH/BF/BF/BA/CH /BT/C6/BZ /BJ/BK /C8/CA/C4 /BG/BD /BH/BE/BF /CC/BA/BV/BA /CH /CP/D2/CV /B4/C5/BT/CB/BT/B5/C8/BX/BV/BV/BX/C1 /BJ/BJ /C8/CA /BW/BD/BI /BD/BJ/BL/BD /CA/BA/BW/BA /C8 /CT/CR/CR/CT/CX/B8 /C0/BA/CA/BA /C9/D9/CX/D2/D2 /B4/CB/CC /BT/C6/B8 /CB/C4/BT /BV/B5/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BG/BG/BC /CA/BA/BW/BA /C8 /CT/CR/CR/CT/CX/B8 /C0/BA/CA/BA /C9/D9/CX/D2/D2 /B4/CB/CC /BT/C6/B8 /CB/C4/BT /BV/B5/CA/BX/C1/C6/BX/CB /BJ/BI /C8/CA/C4 /BF/BJ /BF/BD/BH /BY/BA /CA/CT/CX/D2/CT/D7/B8 /C0/BA/CB/BA /BZ/D9/D6/D6/B8 /C0/BA/CF/BA /CB/D3/CQ /CT/D0 /B4/CD/BV/C1/B5/BZ/CD/CA/CA /BJ/BG /C8/CA/C4 /BF/BF /BD/BJ/BL /C0/BA/CB/BA /BZ/D9/D6/D6/B8 /BY/BA /CA/CT/CX/D2/CT/D7/B8 /C0/BA/CF/BA /CB/D3/CQ /CT/D0 /B4/CD/BV/C1/B5/BT/C6/BT/C6/BW /BH/BF /C8/CA/CB/C4 /BT/BE/BE /BD/BK/BF /BU/BA/C5/BA /BT/D2/CP/D2/CS /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /CB/CA/BX/BW/C6/C1/BV/C3/C1 /BK/BH /C6/C8 /BU/BE/BI/BC /BI/BK/BL /C5/BA /CB/D6/CT/CS/D2/CX/CR/CZ/CX /B4/CD/BV/CB/BU/B5/BU/BT/CA/BW/BX/BX/C6 /BJ/BK /C8/C4 /BJ/BG/BU /BE/BE/BL /CF/BA/BT/BA /BU/CP /D6/CS/CT/CT/D2/B8 /CB/BA/B9/C0/BA/C0/BA /CC /DD /CT /B4/BY/C6/BT/C4/B5 LEPTONS e............................. 4 7 9 µ............................. 4 8 0 τ............................. 4 8 9 H e a v y C h a r g e d L e p t o n S e a r c h e s ............... 5 1 6N e u t r i n o P r o p e r t i e s ..................... 5 1 7N u m b e r o f N e u t r i n o T y p e s .................. 5 2 3Double- βD e c a y ...................... 5 2 5 N e u t r i n o M i x i n g ...................... 5 3 0 H e a v y N e u t r a l L e p t o n s , S e a r c h e s f o r.............. 5 4 5 Notes in the Lepton Listings Muon Anomalous Magnetic Moment (rev.) . . . . . . . . . . . . . 481 M u o n D e c a y P a r a m e t e r s ( r e v . ) .................. 4 8 5 τB r a n c h i n g F r a c t i o n s ( r e v . ) ................... 4 9 3 τ- L e p t o n D e c a y P a r a m e t e r s ( r e v . ) ................. 5 1 1 Introduction to the Neutrino Properties Listings (rev.) . . . . . . . . 517 Number of Light Neutrino Types from Collider Experiments (rev.) . . . 523 Neutrinoless Double- βD e c a y ( r e v . ) ................ 5 2 5 S o l a r N e u t r i n o s R e v i e w ( r e v . ) ................... 5 3 1Introduction to Three-Neutrino Mixi ng Parameters Listings (rev.) . . . 540 /BG/BJ/BL /BG/BJ/BL/BG/BJ/BL /BG/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CT /C4/BX/C8/CC/C7/C6/CB /C4/BX/C8/CC/C7/C6/CB/C4/BX/C8/CC/C7/C6/CB /C4/BX/C8/CC/C7/C6/CB /CT /C2 /BP /BD /BE /CT /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5 /CT /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5/CT /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5 /CT /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5/CC/CW/CT /D4 /D6/CX/D1/CP /D6/DD /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2/B3/D7 /D1/CP/D7/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CX/D2/CV/D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /D1/CP/D7/D7 /D8/D3 /D8/CW/CP/D8 /D3/CU /CP /D2/D9/CR/D0/CT/D9/D7/B8 /D7/D3 /D8/CW/CP/D8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2/D9 /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7/B5/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /D8/D3 /C5/CT/CE /CX/D7 /D1/D3 /D6/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CW/CP/D2 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CX/D2 /D9/BN /CX/D2/CS/CT/CT/CS/B8 /D8/CW/CT /D6/CT/CR/CT/D2/D8 /CX/D1/D4 /D6/D3/DA/CT/D1/CT/D2/D8/D7 /CX/D2/D8/CW/CT /D1/CP/D7/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /CP /D6/CT /D2/D3/D8 /CT/DA/CX/CS/CT/D2/D8 /DB/CW/CT/D2 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /C5/CT/CE/BA/C1/D2 /D8/CW/CX/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /DB /CT /CV/CX/DA/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D2 /D9/B8 /CP/D2/CS /CX/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /CX/D2/C5/CT/CE/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BI/D9/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BG/BF ± /BC. /BC/BC/BC/BC/BC/BC/BE/BF /BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BG/BF ± /BC. /BC/BC/BC/BC/BC/BC/BE/BF/BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BG/BF ± /BC. /BC/BC/BC/BC/BC/BC/BE/BF /BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BG/BF ± /BC. /BC/BC/BC/BC/BC/BC/BE/BF/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BG/BH ± /BC. /BC/BC/BC/BC/BC/BC/BE/BG /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BH/BG/BK. /BH/BJ/BL/BL/BC/BL/BE ± /BC. /BC/BC/BC/BC/BC/BC/BG /BD/BU/BX/C1/BX/CA /BC/BE /BV/C6/CC/CA /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BH/BG/BK. /BH/BJ/BL/BL/BD/BD/BC ± /BC. /BC/BC/BC/BC/BC/BD/BE /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BH/BG/BK. /BH/BJ/BL/BL/BD/BD/BD ± /BC. /BC/BC/BC/BC/BC/BD/BE /BE/BY /BT/CA/C6/C0/BT/C5 /BL/BH /BV/C6/CC/CA /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BH/BG/BK. /BH/BJ/BL/BL/BC/BF ± /BC. /BC/BC/BC/BC/BD/BF /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BU/BX/C1/BX/CA /BC/BE /CR/D3/D1/D4/CP /D6/CT/D7 /C4/CP /D6/D1/D3 /D6 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CQ /D3/D9/D2/CS /CX/D2 /CP /BD/BE/BV /BH/B7/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT/CR/DD/CR/D0/D3/D8/D6/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /CP /D7/CX/D2/CV/D0/CT /D8/D6/CP/D4/D4 /CT/CS /BD/BE/BV /BH/B7/CX/D3/D2/BA/BE/BY /BT/CA/C6/C0/BT/C5 /BL/BH /CR/D3/D1/D4/CP /D6/CT/D7 /CR/DD/CR/D0/D3/D8/D6/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /D8/D6/CP/D4/D4 /CT/CS /CT/D0/CT/CR/D8/D6/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CP/D8 /D3/CU /CP /D7/CX/D2/CV/D0/CT/D8/D6/CP/D4/D4 /CT/CS /BD/BE/BV /BI/B7/CX/D3/D2/BA /CT /C5/BT/CB/CB /CT /C5/BT/CB/CB/CT /C5/BT/CB/CB /CT /C5/BT/CB/CB/BE/BC/BC/BI /BV/C7/BW /BT /CC /BT /B4/C5/C7/C0/CA /BC/BK/B5 /CV/CX/DA/CT/D7 /D8/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /CU/D6/D3/D1 /D9 /B4/CP/D8/D3/D1/CX/CR/D1/CP/D7/D7 /D9/D2/CX/D8/D7/B8 /D7/CT/CT /D8/CW/CT /CP/CQ /D3/DA/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B5 /D8/D3 /C5/CT/CE /CP/D7 /BL/BF/BD/BA/BG/BL/BG /BC/BE/BK /B4/BE/BF/B5/BA /BX/CP /D6/B9/D0/CX/CT/D6 /DA/CP/D0/D9/CT/D7 /D9/D7/CT /D8/CW/CT /D8/CW/CT/D2/B9/CR/D9/D6/D6/CT/D2/D8 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CT/D6/D6/D3 /D6/CS/D3/D1/CX/D2/CP/D8/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /D1/CP/D7/D7/CT/D7 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BD/BC/BL/BL/BK/BL/BD/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BF /BC. /BH/BD/BC/BL/BL/BK/BL/BD/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BF/BC. /BH/BD/BC/BL/BL/BK/BL/BD/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BF /BC. /BH/BD/BC/BL/BL/BK/BL/BD/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BF/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BD/BC/BL/BL/BK/BL/BD/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BG/BG /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BC. /BH/BD/BC/BL/BL/BK/BL/BC/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BC /BF, /BG/BU/BX/C1/BX/CA /BC/BE /BV/C6/CC/CA /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BC. /BH/BD/BC/BL/BL/BK/BL/BC/BE ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BD /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BC. /BH/BD/BC/BL/BL/BK/BL/BC/BF ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BC /BF, /BH/BY /BT/CA/C6/C0/BT/C5 /BL/BH /BV/C6/CC/CA /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BC. /BH/BD/BC/BL/BL/BK/BK/BL/BH ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BG /BF/BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BC. /BH/BD/BD/BC/BC/BF/BG ± /BC. /BC/BC/BC/BC/BC/BD/BG /BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BF/BV/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3 /C5/CT/CE /D9/D7/CX/D2/CV /D8/CW/CT /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CR/D3/D2/D7/D8/CP/D2/D8/B8/BL/BF/BD. /BG/BL/BG/BC/BD/BF ± /BC. /BC/BC/BC/BC/BF/BJ /C5/CT/CE/BB/D9/BA/BG/BU/BX/C1/BX/CA /BC/BE /CR/D3/D1/D4/CP /D6/CT/D7 /C4/CP /D6/D1/D3 /D6 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CQ /D3/D9/D2/CS /CX/D2 /CP /BD/BE/BV /BH/B7/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT/CR/DD/CR/D0/D3/D8/D6/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /CP /D7/CX/D2/CV/D0/CT /D8/D6/CP/D4/D4 /CT/CS /BD/BE/BV /BH/B7/CX/D3/D2/BA/BH/BY /BT/CA/C6/C0/BT/C5 /BL/BH /CR/D3/D1/D4/CP /D6/CT/D7 /CR/DD/CR/D0/D3/D8/D6/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D3/CU /D8/D6/CP/D4/D4 /CT/CS /CT/D0/CT/CR/D8/D6/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CP/D8 /D3/CU /CP /D7/CX/D2/CV/D0/CT/D8/D6/CP/D4/D4 /CT/CS /BD/BE/BV /BI/B7/CX/D3/D2/BA /B4 /D1/CT /B7− /D1/CT− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1/CT /B7− /D1/CT− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1/CT /B7− /D1/CT− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1/CT /B7− /D1/CT− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK× /BD/BC− /BL < /BK× /BD/BC− /BL< /BK× /BD/BC− /BL < /BK× /BD/BC− /BL/BL/BC /BI/BY/BX/BX /BL/BF /BV/C6/CC/CA /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /D7/D4 /CT/CR/D8/D6/D3/D7/CR/D3/D4 /DD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG× /BD/BC− /BK/BL/BC /BV/C0/CD /BK/BG /BV/C6/CC/CA /C8 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /D7/D4 /CT/CR/D8/D6/D3/D7/CR/D3/D4 /DD/BI/BY/BX/BX /BL/BF /DA/CP/D0/D9/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 /D8/CW/CT /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /CA/DD/CS/CQ /CT/D6/CV /CR/D3/D2/D7/D8/CP/D2/D8/CX/D7 /CT/DC/CP/CR/D8/D0/DD /CW/CP/D0/CU /D8/CW/CT /CW/DD/CS/D6/D3/CV/CT/D2 /D3/D2/CT/BA /vextendsingle/vextendsingle/D5/CT /B7 /B7 /D5/CT−/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/CT /B7 /B7 /D5/CT−/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/CT /B7 /B7 /D5/CT−/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/CT /B7 /B7 /D5/CT−/vextendsingle/vextendsingle/slashbig/CT/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /CB/CT/CT /CP/D0/D7/D3 /D7/CX/D1/CX/D0/CP /D6 /D8/CT/D7/D8/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /D8/CW/CT /D4 /D6/D3/D8/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG× /BD/BC− /BK< /BG× /BD/BC− /BK< /BG× /BD/BC− /BK< /BG× /BD/BC− /BK/BJ/C0/CD/BZ/C0/BX/CB /BL/BE /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE× /BD/BC− /BD/BK /BK/CB/BV/C0/BT/BX/BY/BX/CA /BL/BH /CC/C0/BX/C7 /CE /CP/CR/D9/D9/D1 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 < /BD× /BD/BC− /BD/BK /BL/C5/CD/BX/C4/C4/BX/CA /BL/BE /CC/C0/BX/C7 /CE /CP/CR/D9/D9/D1 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BJ/C0/CD/BZ/C0/BX/CB /BL/BE /D9/D7/CT/D7 /D6/CT/CR/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CA/DD/CS/CQ /CT/D6/CV/B9/CT/D2/CT/D6/CV/DD /CP/D2/CS /CR/DD/CR/D0/D3/D8/D6/D3/D2/B9/CU/D6/CT/D5/D9/CT/D2/CR/DD /D6/CP/B9/D8/CX/D3/D7/BA/BK/CB/BV/C0/BT/BX/BY/BX/CA /BL/BH /D6/CT/D1/D3/DA/CT/D7 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/DD /D3/CU /C5/CD/BX/C4/C4/BX/CA /BL/BE/BA/BL/C5/CD/BX/C4/C4/BX/CA /BL/BE /CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /CP/D2 /CX/D2/CT/D5/D9/CP/D0/CX/D8 /DD /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D1/CP/CV/D2/CX/D8/D9/CS/CT/D7 /DB /D3/D9/D0/CS/B8 /D8/CW/D6/D3/D9/CV/CW /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /DA/CP/CR/D9/D9/D1 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/B8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /D8/D3 /D8/CW/CT /D2/CT/D8 /CR/CW/CP /D6/CV/CT /D3/CU /CP/D8/D3/D1/D7/BA /CT /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH /CT /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH/CT /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH /CT /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH µ/CT /BBµ/BU− /BD/BP/B4 /CV− /BE/B5/BB/BE µ/CT /BBµ/BU− /BD/BP/B4 /CV− /BE/B5/BB/BE µ/CT /BBµ/BU− /BD/BP/B4 /CV− /BE/B5/BB/BE µ/CT /BBµ/BU− /BD/BP/B4 /CV− /BE/B5/BB/BE/CC/CW/CT /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /CV /BB/BE /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /CT /B7/CP/D2/CS /CT−/CP /D6/CT /CT/D5/D9/CP/D0/B8 /CP/D7 /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD /BV/C8/CC /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BD/BH/BL. /BI/BH/BE/BD/BK/BD/BD/BD ± /BC. /BC/BC/BC/BC/BC/BC/BJ/BG /BD/BD/BH/BL. /BI/BH/BE/BD/BK/BD/BD/BD ± /BC. /BC/BC/BC/BC/BC/BC/BJ/BG/BD/BD/BH/BL. /BI/BH/BE/BD/BK/BD/BD/BD ± /BC. /BC/BC/BC/BC/BC/BC/BJ/BG /BD/BD/BH/BL. /BI/BH/BE/BD/BK/BD/BD/BD ± /BC. /BC/BC/BC/BC/BC/BC/BJ/BG/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BH/BL. /BI/BH/BE/BD/BK/BC/BK/BH ± /BC. /BC/BC/BC/BC/BC/BC/BJ/BI /C7/BW/C7/C5 /BC/BI /C5/CA/CB − /D7/CX/D2/CV/D0/CT /CT/D0/CT/CR/D8/D6/D3/D2/BD/BD/BH/BL. /BI/BH/BE/BD/BK/BH/BL ± /BC. /BC/BC/BC/BC/BC/BF/BK /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BD/BH/BL. /BI/BH/BE/BD/BK/BI/BL ± /BC. /BC/BC/BC/BC/BC/BG/BD /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BD/BH/BL. /BI/BH/BE/BD/BL/BF ± /BC. /BC/BC/BC/BC/BD/BC /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BD/BH/BL. /BI/BH/BE/BD/BK/BK/BG ± /BC. /BC/BC/BC/BC/BC/BG/BF /CE /BT/C6/BW /CH/BV/C3 /BK/BJ /C5/CA/CB − /CB/CX/D2/CV/D0/CT /CT/D0/CT/CR/D8/D6/D3/D2/BD/BD/BH/BL. /BI/BH/BE/BD/BK/BJ/BL ± /BC. /BC/BC/BC/BC/BC/BG/BF /CE /BT/C6/BW /CH/BV/C3 /BK/BJ /C5/CA/CB /B7 /CB/CX/D2/CV/D0/CT /D4 /D3/D7/CX/D8/D6/D3/D2 /B4 /CV/CT /B7− /CV/CT− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT /B4 /CV/CT /B7− /CV/CT− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT /B4 /CV/CT /B7− /CV/CT− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT /B4 /CV/CT /B7− /CV/CT− /B5/BB /CV/CP/DA/CT/D6/CP/CV/CT/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH± /BE. /BD − /BC. /BH± /BE. /BD − /BC. /BH± /BE. /BD − /BC. /BH± /BE. /BD /BD/BC/CE /BT/C6/BW /CH/BV/C3 /BK/BJ /C5/CA/CB /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE /BL/BH /BD/BD/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BJ /BV/C6/CC/CA /BT/D7/D7/D9/D1/CT/D7 /D1/CT /B7 /BP /D1/CT−/BE/BE± /BI/BG /CB/BV/C0/CF/C1/C6/BU/BX/CA/BZ /BK/BD /C5/CA/CB /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BD/BC/CE /BT/C6/BW /CH/BV/C3 /BK/BJ /D1/CT/CP/D7/D9/D6/CT/CS /B4 /CV− /BB /CV/B7 /B5− /BD /CP/D2/CS /DB /CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CX/D8/BA/BD/BD/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BJ /D1/CT/CP/D7/D9/D6/CT/CS /B4 /CV/B7− /CV− /B5/BB/B4 /CV− /BE/B5/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD/B4 /CV− /BE/B5/BB /CV /BP/BD. /BE×/BD/BC− /BF/BA /CT /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5 /CT /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5/CT /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5 /CT /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CQ /D3/D8/CW /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS /C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BE/BI/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BL± /BC. /BC/BJ/BG /BC. /BC/BI/BL± /BC. /BC/BJ/BG/BC. /BC/BI/BL± /BC. /BC/BJ/BG /BC. /BC/BI/BL± /BC. /BC/BJ/BG/CA/BX/BZ/BT/C6 /BC/BE /C5/CA/CB /BE/BC/BH/CC/D0 /CQ /CT/CP/D1/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BK± /BC. /BD/BE± /BC. /BD/BC /BD/BE/BV/C7/C5/C5/C1/C6/CB /BL/BG /C5/CA/CB /BE/BC/BH/CC/D0 /CQ /CT/CP/D1/D7 − /BC. /BE/BJ± /BC. /BK/BF /BD/BE/BT/BU/BW/CD/C4/C4/BT/C0 /BL/BC /C5/CA/CB /BE/BC/BH/CC/D0 /CQ /CT/CP/D1/D7 − /BD/BG ± /BE/BG /BV/C0/C7 /BK/BL /C6/C5/CA /CC/D0 /BY /D1/D3/D0/CT/CR/D9/D0/CT/D7 − /BD. /BH± /BH. /BH± /BD. /BH /C5/CD/CA/CC/C0/CH /BK/BL /BV/CT/D7/CX/D9/D1/B8 /D2/D3 /BU /AC/CT/D0/CS − /BH/BC ± /BD/BD/BC /C4/BT/C5/C7/CA/BX/BT /CD/CG /BK/BJ /C6/C5/CA /BD/BL/BL/C0/CV/BD/BL/BC ± /BF/BG/BC /BL/BC /CB/BT/C6/BW /BT/CA/CB /BJ/BH /C5/CA/CB /CC/CW/CP/D0/D0/CX/D9/D1/BJ/BC ± /BE/BE/BC /BL/BC /C8/C4/BT /CH/BX/CA /BJ/BC /C5/CA/CB /CG/CT/D2/D3/D2 < /BF/BC/BC /BL/BC /CF/BX/C1/CB/CB/C3 /C7/C8/BY /BI/BK /C5/CA/CB /BV/CT/D7/CX/D9/D1/BD/BE/BT/BU/BW/CD/C4/C4/BT/C0 /BL/BC/B8 /BV/C7/C5/C5/C1/C6/CB /BL/BG/B8 /CP/D2/CS /CA/BX/BZ/BT/C6 /BC/BE /D9/D7/CT /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /D3/CU /CP/DA/CP/D0/CT/D2/CR/CT /CT/D0/CT/CR/D8/D6/D3/D2/B3/D7 /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /CX/D2 /CP /CW/CX/CV/CW/B9/CI /CP/D8/D3/D1/BA /CT−/C5/BX/BT/C6 /C4/C1/BY/BX /BB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /BY/CA/BT /BV/CC/C1/C7/C6 /CT−/C5/BX/BT/C6 /C4/C1/BY/BX /BB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /BY/CA/BT /BV/CC/C1/C7/C6/CT−/C5/BX/BT/C6 /C4/C1/BY/BX /BB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /BY/CA/BT /BV/CC/C1/C7/C6 /CT−/C5/BX/BT/C6 /C4/C1/BY/BX /BB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /BY/CA/BT /BV/CC/C1/C7/C6/BT /D8/CT/D7/D8 /D3/CU /CR/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /CC /CT/D7/D8/CX/D2/CV /BV/CW/CP /D6/CV/CT /BV/D3/D2/D7/CT/D6/DA/CP/B9/D8/CX/D3/D2 /CP/D2/CS /D8/CW/CT /C8 /CP/D9/D0/CX /BX/DC/CR/D0/D9/D7/CX/D3/D2 /C8/D6/CX/D2/CR/CX/D4/D0/CTꜼ /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D3/D9/D6 /BD/BL/BL/BE/CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B8 /D4/BA /CE/C1/BA/BD/BC/B5/BA/C5/D3/D7/D8 /D3/CU /D8/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D3/D2/CT /D3/CU /D8/CW/D6/CT/CT /CZ/CX/D2/CS/D7/BM /BT /D8/D8/CT/D1/D4/D8/D7 /D8/D3 /D3/CQ/D7/CT/D6/DA/CT/B4/CP/B5 /D8/CW/CT /BE/BH/BH/BA/BH /CZ /CT/CE /CV/CP/D1/D1/CP /D6/CP /DD/D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CT−→ν/CTγ /B8 /B4/CQ/B5 /D8/CW/CT /B4/C3/B5 /D7/CW/CT/D0/D0/DC/D6 /CP /DD/D4 /D6/D3 /CS/D9/CR/CT/CS /DB/CW/CT/D2 /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/D3/D9/D8 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /CT/D2/CT/D6/CV/DD /CS/CT/D4 /D3/D7/CX/D8/B8/CT/BA/CV/BA/B8 /CT−→ν/CT ν/CTν/CT /B4/CK/CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CTꜼ /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B5/B8 /CP/D2/CS /B4/CR/B5 /D2/D9/CR/D0/CT/CP /D6/CS /CT /B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /CV/CP/D1/D1/CP /D6/CP /DD/D7 /CP/CU/D8/CT/D6 /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/D7 /CU/D6/D3/D1 /CP/D2 /CP/D8/D3/D1/CX/CR /D7/CW/CT/D0/D0/CP/D2/CS /D8/CW/CT /D2/D9/CR/D0/CT/D9/D7 /CX/D7 /D0/CT/CU/D8 /CX/D2 /CP/D2 /CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT/BA /CC/CW/CT /D0/CP/D7/D8 /CR/CP/D2 /CX/D2/CR/D0/D9/CS/CT /CQ /D3/D8/CW /DB /CT/CP/CZ/CQ /D3/D7/D3/D2 /CP/D2/CS /D4/CW/D3/D8/D3/D2 /D1/CT/CS/CX/CP/D8/CX/D2/CV /D4 /D6/D3 /CR/CT/D7/D7/CT/D7/BA /CF /CT /D9/D7/CT /D8/CW/CT /CQ /CT/D7/D8 /CT−→ν/CTγ /D0/CX/D1/CX/D8/CU/D3 /D6 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/D7/BA/C6/D3/D8/CT /D8/CW/CP/D8 /DB /CT /D9/D7/CT /D8/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CW/CP/D0/CU /D0/CX/CU/CT/B8 /DB/CW/CX/CR/CW /CX/D7 /D3/CU/D8/CT/D2/D6/CT/D4 /D3 /D6/D8/CT/CS/BA/CT→ν/CTγ /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CT→ν/CTγ /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7/CT→ν/CTγ /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CT→ν/CTγ /CP/D2/CS /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7/CE /BT/C4/CD/BX /B4/DD/D6/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG. /BI× /BD/BC /BE/BI> /BG. /BI× /BD/BC /BE/BI> /BG. /BI× /BD/BC /BE/BI> /BG. /BI× /BD/BC /BE/BI/BL/BC /BU/BT /BV/C3 /BC/BE /BU/C7/CA/CG /CT−→νγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BE/BE× /BD/BC /BE/BI/BI/BK /BD/BF/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BJ /BV/C6/CC/CA /CT−→νγ > /BF. /BG× /BD/BC /BE/BI/BI/BK /BU/BX/C4/C4/C1 /BC/BC /BU /BW /BT/C5/BT /CT−→νγ /B8 /D0/CX/D5/D9/CX/CS /CG/CT > /BF. /BJ× /BD/BC /BE/BH/BI/BK /BT/C0/BT/CA/C7/C6/C7 /CE /BL/BH /BU /BV/C6/CC/CA /CT−→νγ > /BE. /BF/BH× /BD/BC /BE/BH/BI/BK /BU/BT/C4 /CH/CB/C0 /BL/BF /BV/C6/CC/CA /CT−→νγ /B8 /BJ/BI/BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6 > /BD. /BH× /BD/BC /BE/BH/BI/BK /BT /CE/C1/BZ/C6/C7/C6/BX /BK/BI /BV/C6/CC/CA /CT−→νγ > /BD× /BD/BC /BF/BL /BD/BG/C7/CA/C1/CC/C7 /BK/BH /BT/CB/CC/CA /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CP /D6/CV/D9/D1/CT/D2/D8 > /BF× /BD/BC /BE/BF/BI/BK /BU/BX/C4/C4/C7/CC/CC/C1 /BK/BF /BU /BV/C6/CC/CA /CT−→νγ/BD/BF/CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D3/CU /BT/BA /BW/CT/D6/CQ/CX/D2 /CT/D8 /CP/D0/B8 /CP /D6/CG/CX/DA/BM/BC/BJ/BC/BG/BA/BE/BC/BG/BJ/DA/BD /CP /D6/CV/D9/CT /D8/CW/CP/D8 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /D3/DA/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT/CS/CQ /DD /CP/D8 /D0/CT/CP/D7/D8 /CP /CU/CP/CR/D8/D3 /D6/D3 /CU /BH /BA /BD/BG/C7/CA/C1/CC/C7 /BK/BH /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CU/D3 /D6/CR/CT/D7 /CT/DC/D8/CT/D2/CS /D3/D9/D8 /D8/D3 /D0/CP /D6/CV/CT /CT/D2/D3/D9/CV/CW /CS/CX/D7/D8/CP/D2/CR/CT/D7 /CP/D2/CS/D8/CW/CP/D8 /D8/CW/CT /CP/CV/CT /D3/CU /D3/D9/D6 /CV/CP/D0/CP/DC/DD /CX/D7 /BD/BC /BD/BC/DD /CT/CP /D6/D7/BA /BG/BK/BC /BG/BK/BC/BG/BK/BC /BG/BK/BC/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CT /B8µ /BW/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CP/D2/CS /D2/D9/CR/D0/CT/CP /D6/B9/CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /BW/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CP/D2/CS /D2/D9/CR/D0/CT/CP /D6/B9/CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BW/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CP/D2/CS /D2/D9/CR/D0/CT/CP /D6/B9/CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /BW/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CP/D2/CS /D2/D9/CR/D0/CT/CP /D6/B9/CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/CE /BT/C4/CD/BX /B4/DD/D6/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BI. /BG× /BD/BC /BE/BG > /BI. /BG× /BD/BC /BE/BG> /BI. /BG× /BD/BC /BE/BG > /BI. /BG× /BD/BC /BE/BG/BI/BK /BD/BH/BU/BX/C4/C4/C1 /BL/BL /BU /BW /BT/C5/BT /BW/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /BD/BE/BL/CG/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BE× /BD/BC /BE/BG/BI/BK /BU/BX/C4/C4/C1 /BL/BL /BW /BT/C5/BT /C1/D3 /CS/CX/D2/CT /C4/B9/D7/CW/CT/D0/D0 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT > /BE. /BG× /BD/BC /BE/BF/BL/BC /BD/BI/BU/BX/C4/C4/C1 /BL/BL /BW /BW /BT/C5/BT /BW/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /BD/BE/BJ/C1/B4/CX/D2 /C6/CP/C1 /B5 > /BG. /BF× /BD/BC /BE/BF/BI/BK /BT/C0/BT/CA/C7/C6/C7 /CE /BL/BH /BU /BV/C6/CC/CA /BZ/CT /C3/B9/D7/CW/CT/D0/D0 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT > /BE. /BJ× /BD/BC /BE/BF/BI/BK /CA/BX/CD/CB/CB/BX/CA /BL/BD /BV/C6/CC/CA /BZ/CT /C3/B9/D7/CW/CT/D0/D0 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT > /BE× /BD/BC /BE/BE/BI/BK /BU/BX/C4/C4/C7/CC/CC/C1 /BK/BF /BU /BV/C6/CC/CA /BZ/CT /C3/B9/D7/CW/CT/D0/D0 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT/BD/BH/BU/BX/C4/C4/C1/BL/BL /BU /D0/CX/D1/CX/D8 /D3/D2 /CR/CW/CP /D6/CV/CT /D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CT−/CR/CP/D4/D8/D9/D6/CT /CX/D2/DA/D3/D0/DA/CX/D2/CV /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BE/BF/BI/BA/BD/CZ /CT/CE /D2/D9/CR/D0/CT/CP /D6 /D7/D8/CP/D8/CT /D3/CU /BD/BE/BL/CG/CT/BN /D8/CW/CT /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CX/D7 /BF . /BJ× /BD/BC /BE/BG/DD/D6/BA /C4/CT/D7/D7 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6/D3/D8/CW/CT/D6 /D7/D8/CP/D8/CT/D7 /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA/BD/BI/BU/BX/C4/C4/C1/BL/BL /BW /D0/CX/D1/CX/D8 /D3/D2 /CR/CW/CP /D6/CV/CT /D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CT−/CR/CP/D4/D8/D9/D6/CT /CX/D2/DA/D3/D0/DA/CX/D2/CV /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BH/BJ/BA/BI/CZ /CT/CE /D2/D9/CR/D0/CT/CP /D6 /D7/D8/CP/D8/CT /D3/CU /BD/BE/BJ/C1/BA /C4/CT/D7/D7 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D8/CW/CT /D3/D8/CW/CT/D6 /D7/D8/CP/D8/CT/D7 /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /D7/D8/CP/D8/CT /D3/CU/BE/BF/C6/CP /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA /C4/C1/C5/C1/CC/CB /C7/C6 /C4/BX/C8/CC/C7/C6/B9/BY/C4/BT /CE /C7/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C4/C1/C5/C1/CC/CB /C7/C6 /C4/BX/C8/CC/C7/C6/B9/BY/C4/BT /CE /C7/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/C4/C1/C5/C1/CC/CB /C7/C6 /C4/BX/C8/CC/C7/C6/B9/BY/C4/BT /CE /C7/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C4/C1/C5/C1/CC/CB /C7/C6 /C4/BX/C8/CC/C7/C6/B9/BY/C4/BT /CE /C7/CA /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C1/C6 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6 /D8/CW/CT /BE/BC/BC/BK /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /CP/D2/CS /CX/D7 /D2/D3/D8/CR/D3/D1/D4/D0/CT/D8/CT/BA /BY /D3 /D6 /CP /D0/CX/D7/D8 /D3/CU /CU/D9/D6/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D7/CT/CT /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/D7/D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA σ /B4 /CT /B7/CT−→ /CT±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→ /CT±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→ /CT±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→ /CT±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BL× /BD/BC− /BI < /BK. /BL× /BD/BC− /BI< /BK. /BL× /BD/BC− /BI < /BK. /BL× /BD/BC− /BI/BL/BH /BT /CD/BU/BX/CA/CC /BC/BJ /C8 /BU/BT/BU/CA /CT /B7/CT−/CP/D8 /BX/CR/D1 /BP /BD/BC/BA/BH/BK /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK× /BD/BC− /BF/BL/BH /BZ/C7/C5/BX/CI/B9/BV/BT/BW/BA/BA/BA /BL/BD /C5/CA/C3/BE /CT /B7/CT−/CP/D8 /BX/CR/D1 /BP /BE/BL /BZ/CT/CE σ /B4 /CT /B7/CT−→µ±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→µ±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→µ±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5 σ /B4 /CT /B7/CT−→µ±τ∓/B5/BBσ /B4 /CT /B7/CT−→µ /B7µ−/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BC× /BD/BC− /BI < /BG. /BC× /BD/BC− /BI< /BG. /BC× /BD/BC− /BI < /BG. /BC× /BD/BC− /BI/BL/BH /BT /CD/BU/BX/CA/CC /BC/BJ /C8 /BU/BT/BU/CA /CT /B7/CT−/CP/D8 /BX/CR/D1 /BP /BD/BC/BA/BH/BK /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BD× /BD/BC− /BF/BL/BH /BZ/C7/C5/BX/CI/B9/BV/BT/BW/BA/BA/BA /BL/BD /C5/CA/C3/BE /CT /B7/CT−/CP/D8 /BX/CR/D1 /BP /BE/BL /BZ/CT/CE /CT /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CT /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CT /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CT /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C5/C7/C0/CA /BC/BK /CP /D6/CG/CX/DA/BM/BC/BK/BC/BD/BA/BC/BC/BE/BK/CJ/CP/D8/D3/D1/B9/D4/CW/CL /C8 /BA/C2/BA /C5/D3/CW/D6/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6/B8 /BW/BA/BU/BA /C6/CT/DB /CT/D0/D0 /B4/C6/C1/CB/CC/B5/D8/D3/CP/D4/D4 /CT/CP /D6 /CX/D2 /CA/C5/C8 /CP/D2/CS /C2/C8/BV/CA/BW/BT /CD/BU/BX/CA/CC /BC/BJ/C8 /C8/CA /BW/BJ/BH /BC/BF/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BJ /C8/C4 /BU/BI/BG/BG /BD/BC/BL /C0/BA/CE/BA /C3/D0/CP/D4 /CS/D3 /D6/B9/C3/D0/CT/CX/D2/CV/D6/D3/D8/CW/CP/D9/D7/B8 /C1/BA/CE/BA /C3/D6/CX/DA/D3/D7/CW/CT/CX/D2/CP/B8 /C1/BA/CE/BA /CC/CX/D8/CZ /D3/DA/CP/C7/BW/C7/C5 /BC/BI /C8/CA/C4 /BL/BJ /BC/BF/BC/BK/BC/BD /BU/BA /C7/CS/D3/D1 /CT/D8 /CP/D0/BA /B4/C0/BT/CA/CE/B5/C5/C7/C0/CA /BC/BH /CA/C5/C8 /BJ/BJ /BD /C8 /BA/C2/BA /C5/D3/CW/D6/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /B4/C6/C1/CB/CC/B5/BU/BT /BV/C3 /BC/BE /C8/C4 /BU/BH/BE/BH /BE/BL /C0/BA/C7/BA /BU/CP/CR/CZ /CT/D8 /CP/D0/BA /B4/BU/C7/CA/BX/CG/C1/C6/C7/BB/CB/BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C1/BX/CA /BC/BE /C8/CA/C4 /BK/BK /BC/BD/BD/BI/BC/BF /CC/BA /BU/CT/CX/CT/D6 /CT/D8 /CP/D0/BA/CA/BX/BZ/BT/C6 /BC/BE /C8/CA/C4 /BK/BK /BC/BJ/BD/BK/BC/BH /BU/BA/BV/BA /CA/CT/CV/CP/D2 /CT/D8 /CP/D0/BA/BU/BX/C4/C4/C1 /BC/BC/BU /C8/CA /BW/BI/BD /BD/BD/BJ/BF/BC/BD /C8 /BA/BU /CT /D0 /D0 /CX /CT/D8 /CP/D0/BA /B4/BW /BT/C5/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/C4/C1 /BL/BL /C8/C4 /BU/BG/BI/BC /BE/BF/BI /C8 /BA/BU /CT /D0 /D0 /CX /CT/D8 /CP/D0/BA /B4/BW /BT/C5/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/C4/C1 /BL/BL/BU /C8/C4 /BU/BG/BI/BH /BF/BD/BH /C8 /BA/BU /CT /D0 /D0 /CX /CT/D8 /CP/D0/BA /B4/BW /BT/C5/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/C4/C1 /BL/BL/BW /C8/CA /BV/BI/BC /BC/BI/BH/BH/BC/BD /C8 /BA/BU /CT /D0 /D0 /CX /CT/D8 /CP/D0/BA /B4/BW /BT/C5/BT /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/C0/CA /BL/BL /C2/C8/BV/CA/BW /BE/BK /BD/BJ/BD/BF /C8 /BA/C2/BA /C5/D3/CW/D6/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /B4/C6/C1/CB/CC/B5/BT/D0/D7/D3 /CA/C5/C8 /BJ/BE /BF/BH/BD /C8 /BA/C2/BA /C5/D3/CW/D6/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /B4/C6/C1/CB/CC/B5/BT/C0/BT/CA/C7/C6/C7 /CE /BL/BH/BU /C8/CA /BW/BH/BE /BF/BJ/BK/BH /CH/BA /BT/CW/CP /D6/D3/D2/D3/DA /CT/D8 /CP/D0/BA /B4/CB/BV/CD/BV/B8 /C8/C6/C4/B8 /CI/BT/CA/BT/B7/B5/BT/D0/D7/D3 /C8/C4 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/BL/BE /C8/CA/C4 /BI/BL /BF/BG/BF/BE /BU/BA /C5/D9/D0/D0/CT/D6/B8 /C5/BA/C0/BA /CC/CW/D3/D1/CP /B4/BW/CD/C3/BX/B5/C8/BW/BZ /BL/BE /C8/CA /BW/BG/BH /CB/BD /C3/BA /C0/CX/CZ /CP/D7/CP /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /C4/BU/C4/B8 /BU/C7/CB/CC/B7/B5/BZ/C7/C5/BX/CI/B9/BV/BT/BW/BA/BA/BA /BL/BD /C8/CA/C4 /BI/BI /BD/BC/BC/BJ /C2/BA/C2/BA /BZ/D3/D1/CT/DE/B9/BV/CP/CS/CT/D2/CP/D7 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV /C5/BT/CA/C3/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CA/BX/CD/CB/CB/BX/CA /BL/BD /C8/C4 /BU/BE/BH/BH /BD/BG/BF /BW/BA /CA/CT/D9/D7/D7/CT/D6 /CT/D8 /CP/D0/BA /B4/C6/BX/CD/BV/B8 /BV/C1/CC/B8 /C8/CB/C1/B5/BT/BU/BW/CD/C4/C4/BT/C0 /BL/BC /C8/CA/C4 /BI/BH /BE/BF/BG/BJ /C3/BA /BT/CQ /CS/D9/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CD/BV/BU/B5/BV/C0/C7 /BK/BL /C8/CA/C4 /BI/BF /BE/BH/BH/BL /BW/BA /BV/CW/D3/B8 /C3/BA /CB/CP/D2/CV/D7/D8/CT/D6/B8 /BX/BA/BT/BA /C0/CX/D2/CS/D7 /B4/CH /BT/C4/BX/B5/C5/CD/CA/CC/C0/CH /BK/BL /C8/CA/C4 /BI/BF /BL/BI/BH /CB/BA/BT/BA /C5/D9/D6/D8/CW/DD /CT/D8 /CP/D0/BA /B4/BT/C5/C0/CC/B5/BV/C7/C0/BX/C6 /BK/BJ /CA/C5/C8 /BH/BL /BD/BD/BE/BD /BX/BA/CA/BA /BV/D3/CW/CT/D2/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /B4/CA/C1/CB/BV/B8 /C6/BU/CB/B5/C4/BT/C5/C7/CA/BX/BT /CD/CG /BK/BJ /C8/CA/C4 /BH/BL /BE/BE/BJ/BH /CB/BA/C3/BA /C4/CP/D1/D3 /D6/CT/CP/D9/DC /CT/D8 /CP/D0/BA /B4/CF /BT/CB/C0/B5/CE /BT/C6/BW /CH/BV/C3 /BK/BJ /C8/CA/C4 /BH/BL /BE/BI /CA/BA/CB/BA /DA/CP/D2 /BW/DD/CR/CZ/B8 /C8 /BA/BU/BA /CB/CR/CW/DB/CX/D2/CQ /CT/D6/CV/B8 /C0/BA/BZ/BA /BW/CT/CW/D1/CT/D0/D8 /B4/CF /BT/CB/C0/B5/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BJ /C8/C4 /BU/BD/BL/BK /BF/BC/BE /C1/BA/BU/BA /CE /CP/D7/D7/CT/D6/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT/D0/D7/D3 /C8/C4 /BU/BD/BK/BJ /BD/BJ/BE /C1/BA/BU/BA /CE /CP/D7/D7/CT/D6/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT /CE/C1/BZ/C6/C7/C6/BX /BK/BI /C8/CA /BW/BF/BG /BL/BJ /BY/BA/CC/BA /BT/DA/CX/CV/D2/D3/D2/CT /CT/D8 /CP/D0/BA /B4/C8/C6/C4/B8 /CB/BV/CD/BV/B5/C7/CA/C1/CC/C7 /BK/BH /C8/CA/C4 /BH/BG /BE/BG/BH/BJ /CB/BA /C7/D6/CX/D8/D3/B8 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/D1/CP/D7/D7 /CX/D7 /D1/D3/D7/D8 /CP/CR/CR/D9/D6/CP/D8/CT/D0/DD /CZ/D2/D3 /DB/D2 /CX/D2 /D9/B8/D8/CW/CT /D1/D9/D3/D2/B3/D7 /D1/CP/D7/D7 /CX/D7 /CP/D0/D7/D3 /D1/D3/D7/D8 /CP/CR/CR/D9/D6/CP/D8/CT/D0/DD /CZ/D2/D3 /DB/D2 /CX/D2 /D9/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/B9/D8/D3 /D6 /D8/D3 /C5/CT/CE /CW/CP/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /D8/CW/CT /D7/CP/D1/CT /D6/CT/D0/CP/D8/CX/DA/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CP/D7 /D8/CW/CT /D1/CP/D7/D7/D3/CU /D8/CW/CT /D1/D9/D3/D2 /CX/D2 /D9/BA /C1/D2 /D8/CW/CX/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /DB /CT /CV/CX/DA/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D2 /D9/B8 /CP/D2/CS /CX/D2 /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /CX/D2 /C5/CT/CE/BA/CE /BT/C4/CD/BX /B4/D9/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD/BF/BG/BE/BK/BL/BE/BH/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BE/BL /BC. /BD/BD/BF/BG/BE/BK/BL/BE/BH/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BE/BL/BC. /BD/BD/BF/BG/BE/BK/BL/BE/BH/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BE/BL /BC. /BD/BD/BF/BG/BE/BK/BL/BE/BH/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BE/BL/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD/BF/BG/BE/BK/BL/BE/BI/BG ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BF/BC /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BC. /BD/BD/BF/BG/BE/BK/BL/BD/BI/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BF/BG /BD/C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BC. /BD/BD/BF/BG/BE/BK/BL/BD/BF ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BJ /BE/BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BD/C5/C7/C0/CA /BL/BL /D1/CP/CZ /CT /D9/D7/CT /D3/CU /D3/D8/CW/CT/D6 /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /CT/D2/D8/D6/CX/CT/D7 /CQ /CT/D0/D3 /DB/BA/BE/BV /C7 /C0 /BX /C6/BK /BJ/D1 /CP /CZ /CT /D9/D7/CT /D3/CU /D3/D8/CW/CT/D6 /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT /CT/D2/D8/D6/CX/CT/D7 /CQ /CT/D0/D3 /DB/BA µ /C5/BT/CB/CBµ /C5/BT/CB/CBµ /C5/BT/CB/CBµ /C5/BT/CB/CB/BE/BC/BC/BI /BV/C7/BW /BT /CC /BT /B4/C5/C7/C0/CA /BC/BK/B5 /CV/CX/DA/CT/D7 /D8/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /CU/D6/D3/D1 /D9 /B4/CP/D8/D3/D1/CX/CR/D1/CP/D7/D7 /D9/D2/CX/D8/D7/B8 /D7/CT/CT /D8/CW/CT /CP/CQ /D3/DA/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B5 /D8/D3 /C5/CT/CE /CP/D7 /BL/BF/BD/BA/BG/BL/BG /BC/BE/BK /B4/BE/BF/B5/BA /BX/CP /D6/B9/D0/CX/CT/D6 /DA/CP/D0/D9/CT/D7 /D9/D7/CT /D8/CW/CT /D8/CW/CT/D2/B9/CR/D9/D6/D6/CT/D2/D8 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CT/D6/D6/D3 /D6/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D8/D3 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /D1/CP/D7/D7/CT/D7 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BC/BH. /BI/BH/BK/BF/BI/BI/BK ± /BC. /BC/BC/BC/BC/BC/BF/BK /BD/BC/BH. /BI/BH/BK/BF/BI/BI/BK ± /BC. /BC/BC/BC/BC/BC/BF/BK/BD/BC/BH. /BI/BH/BK/BF/BI/BI/BK ± /BC. /BC/BC/BC/BC/BC/BF/BK /BD/BC/BH. /BI/BH/BK/BF/BI/BI/BK ± /BC. /BC/BC/BC/BC/BC/BF/BK/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BH. /BI/BH/BK/BF/BI/BL/BE ± /BC. /BC/BC/BC/BC/BC/BL/BG /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BC/BH. /BI/BH/BK/BF/BH/BI/BK ± /BC. /BC/BC/BC/BC/BC/BH/BE /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD/BC/BH. /BI/BH/BK/BF/BH/BF ± /BC. /BC/BC/BC/BC/BD/BI /BF/BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT/BD/BC/BH. /BI/BH/BK/BF/BK/BI ± /BC. /BC/BC/BC/BC/BG/BG /BG/C5/BT/CA/C1/BT/C5 /BK/BE /BV/C6/CC/CA /B7/BD/BC/BH. /BI/BH/BK/BF/BI ± /BC. /BC/BC/BC/BE/BI /BH/BV/CA/C7 /CF/BX /BJ/BE /BV/C6/CC/CA/BD/BC/BH. /BI/BH/BK/BI/BH ± /BC. /BC/BC/BC/BG/BG /BI/BV/CA/BT/C6/BX /BJ/BD /BV/C6/CC/CA/BF/BV/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3 /C5/CT/CE /D9/D7/CX/D2/CV /D8/CW/CT /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CR/D3/D2/D7/D8/CP/D2/D8/B8/BL/BF/BD. /BG/BL/BG/BC/BD/BF ± /BC. /BC/BC/BC/BC/BF/BJ /C5/CT/CE/BB/D9/BA/BG/C5/BT/CA/C1/BT/C5 /BK/BE /CV/CX/DA/CT /D1µ /BB /D1/CT /BP /BE/BC/BI/BA/BJ/BI/BK/BE/BH/BL/B4/BI/BE/B5/BA/BH/BV/CA/C7 /CF/BX /BJ/BE /CV/CX/DA/CT /D1µ /BB /D1/CT /BP /BE/BC/BI/BA/BJ/BI/BK/BE/B4/BH/B5/BA/BI/BV/CA/BT/C6/BX /BJ/BD /CV/CX/DA/CT /D1µ /BB /D1/CT /BP /BE/BC/BI/BA/BJ/BI/BK/BJ/BK/B4/BK/BH/B5/BA µ /C5/BX/BT/C6 /C4/C1/BY/BX τ µ /C5/BX/BT/C6 /C4/C1/BY/BX τ µ /C5/BX/BT/C6 /C4/C1/BY/BX τ µ /C5/BX/BT/C6 /C4/C1/BY/BX τ/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BC. /BC/BC/BD× /BD/BC− /BI/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BI/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BL/BJ/BC/BD/BL ± /BC. /BC/BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BL/BJ/BC/BD/BL ± /BC. /BC/BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD/BL/BJ/BC/BD/BL ± /BC. /BC/BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BL/BJ/BC/BD/BL ± /BC. /BC/BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BE. /BD/BL/BJ/BC/BD/BF ± /BC. /BC/BC/BC/BC/BE/BD ± /BC. /BC/BC/BC/BC/BD/BD /BV/C0/C1/CC/CF /C7/C7/BW /BC/BJ /BV/C6/CC/CA /B7 /CB/D9/D6/CU/CP/CR/CT µ /B7/CP/D8 /C8/CB/C1/BE. /BD/BL/BJ/BC/BJ/BK ± /BC. /BC/BC/BC/BC/BJ/BF /BU/BT/CA/BW/C1/C6 /BK/BG /BV/C6/CC/CA /B7/BE. /BD/BL/BJ/BC/BE/BH ± /BC. /BC/BC/BC/BD/BH/BH /BU/BT/CA/BW/C1/C6 /BK/BG /BV/C6/CC/CA −/BE. /BD/BL/BI/BL/BH ± /BC. /BC/BC/BC/BC/BI /BZ/C1/C7 /CE /BT/C6/BX/CC/CC/C1 /BK/BG /BV/C6/CC/CA /B7/BE. /BD/BL/BJ/BD/BD ± /BC. /BC/BC/BC/BC/BK /BU/BT/C4/BT/C6/BW/C1/C6 /BJ/BG /BV/C6/CC/CA /B7/BE. /BD/BL/BJ/BF ± /BC. /BC/BC/BC/BF /BW/CD/BV/C4/C7/CB /BJ/BF /BV/C6/CC/CA /B7 τµ /B7 /BBτµ− /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τµ /B7 /BBτµ− /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τµ /B7 /BBτµ− /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τµ /B7 /BBτµ− /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC/BC/BC/BE/BG ± /BC. /BC/BC/BC/BC/BJ/BK /BD. /BC/BC/BC/BC/BE/BG ± /BC. /BC/BC/BC/BC/BJ/BK/BD. /BC/BC/BC/BC/BE/BG ± /BC. /BC/BC/BC/BC/BJ/BK /BD. /BC/BC/BC/BC/BE/BG ± /BC. /BC/BC/BC/BC/BJ/BK/BU/BT/CA/BW/C1/C6 /BK/BG /BV/C6/CC/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC/BC/BK ± /BC. /BC/BC/BD/BC /BU/BT/C1/C4/BX/CH /BJ/BL /BV/C6/CC/CA /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BD. /BC/BC/BC ± /BC. /BC/BC/BD /C5/BX/CH/BX/CA /BI/BF /BV/C6/CC/CA /C5/CT/CP/D2 /D0/CX/CU/CT µ /B7/BBµ− /B4τµ /B7−τµ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τµ /B7−τµ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τµ /B7−τµ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τµ /B7−τµ− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D2/B9/D0/CX/CU/CT /D6/CP/D8/CX/D3/B8 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /B4/BE± /BK/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4/BE± /BK/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4/BE± /BK/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4/BE± /BK/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BG/BK/BD /BG/BK/BD/BG/BK/BD /BG/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ µ /BB /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CA/BT /CC/C1/C7 µ /BB /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CA/BT /CC/C1/C7 µ /BB /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CA/BT /CC/C1/C7 µ /BB /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /CA/BT /CC/C1/C7/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D7 /D9/D7/CT/CS /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP /D4 /D6/CT/CR/CX/D7/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D1/D9/D3/D2 /D1/CP/D7/D7 /CP/D2/CS /D8/D3/D6/CT/CS/D9/CR/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D1/D9/D3/D2 /C4/CP /D6/D1/D3 /D6 /CU/D6/CT/D5/D9/CT/D2/CR/DD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D8/D3 /D8/CW/CT /D1/D9/D3/D2/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CP/D2/D3/D1/CP/D0/DD /BA /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BC. /BC/BC/BC/BC/BD /CW/CP/DA/CT/CQ/CT /CT /D2 /D3/D1/CX/D8/D8/CT/CS/BA /BU/DD /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/B8 /D8/CW/CT /D1/CX/D2/D9/D7 /D7/CX/CV/D2 /D3/D2 /D8/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D7 /D3/D1/CX/D8/D8/CT/CS/BA/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/D7 /DB /CT/D6/CT /AC/D8/D8/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT/CX/D6 /D7/CT/D0/CT/CR/D8/CX/D3/D2 /D3/CU /CS/CP/D8/CP/B8 /D4/D0/D9/D7 /D3/D8/CW/CT/D6 /CS/CP/D8/CP/CU/D6/D3/D1 /D1/D9/D0/D8/CX/D4/CP /D6/CP/D1/CT/D8/CT/D6 /AC/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BK/BF/BF/BG/BH/BD/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BK/BH /BF. /BD/BK/BF/BF/BG/BH/BD/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BK/BH/BF. /BD/BK/BF/BF/BG/BH/BD/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BK/BH /BF. /BD/BK/BF/BF/BG/BH/BD/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BK/BH/C5/C7/C0/CA /BC/BK /CA/CE/CD/BX /BE/BC/BC/BI /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BD/BK/BF/BF/BG/BH/BD/BD/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BK/BL /C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BF. /BD/BK/BF/BF/BG/BH/BD/BF ± /BC. /BC/BC/BC/BC/BC/BC/BF/BL /C4/C1/CD /BL/BL /BV/C6/CC/CA /B7 /C0/BY/CB /CX/D2 /D1/D9/D3/D2/CX/D9/D1/BF. /BD/BK/BF/BF/BG/BH/BF/BL ± /BC. /BC/BC/BC/BC/BC/BC/BD/BC /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BF. /BD/BK/BF/BF/BG/BH/BG/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BG/BJ /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BF. /BD/BK/BF/BF/BG/BG/BD ± /BC. /BC/BC/BC/BC/BC/BD/BJ /C3/C4/BX/C5/C8/CC /BK/BE /BV/C6/CC/CA /B7 /C8/D6/CT/CR/CT/D7/D7/CX/D3/D2 /D7/D8/D6/D3/CQ/BF. /BD/BK/BF/BF/BG/BI/BD ± /BC. /BC/BC/BC/BC/BC/BD/BD /C5/BT/CA/C1/BT/C5 /BK/BE /BV/C6/CC/CA /B7 /C0/BY/CB /D7/D4/D0/CX/D8/D8/CX/D2/CV/BF. /BD/BK/BF/BF/BG/BG/BK ± /BC. /BC/BC/BC/BC/BC/BE/BL /BV/BT/C5/BT/C6/C1 /BJ/BK /BV/C6/CC/CA /B7 /CB/CT/CT /C3/C4/BX/C5/C8/CC /BK/BE/BF. /BD/BK/BF/BF/BG/BC/BF ± /BC. /BC/BC/BC/BC/BC/BG/BG /BV/BT/CB/C8/BX/CA/CB/C7/C6 /BJ/BJ /BV/C6/CC/CA /B7 /C0/BY/CB /D7/D4/D0/CX/D8/D8/CX/D2/CV/BF. /BD/BK/BF/BF/BG/BC/BE ± /BC. /BC/BC/BC/BC/BC/BJ/BE /BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BF. /BD/BK/BF/BF/BG/BI/BJ ± /BC. /BC/BC/BC/BC/BC/BK/BE /BV/CA/C7 /CF/BX /BJ/BE /BV/C6/CC/CA /B7 /C8/D6/CT/CR/CT/D7/D7/CX/D3/D2 /D4/CW/CP/D7/CT THE MUON ANOMALOUS MAGNETIC MOMENT Updated July 2007 by A. H¨ ocker (CERN) and W.J. Marciano (BNL) The Dirac equation predicts a muon magnetic moment, /vectorM=gµe 2mµ/vectorS, with gyromagnetic ratio gµ= 2. Quantum loop eﬀects lead to a small calculable deviation from gµ=2 , parameterized by the anomalous magnetic moment aµ≡gµ−2 2. (1) That quantity can be accurately measured and, within the Standard Model (SM) framework , precisely predicted. Hence, comparison of experiment and theory tests the SM at its quan-tum loop level. A deviation in a exp µfrom the SM expectation would signal eﬀects of new physi cs, with current sensitivity reaching up to mass scales of O(TeV) [1,2]. For a recent and very thorough muon g−2r e v i e w ,s e eR e f .3 . The E821 experiment at Brookhaven National Lab (BNL) studied the precession of µ+andµ−in a constant external magnetic ﬁeld as they circulated in a conﬁning storage ring. Itfound [4] a exp µ+= 11 659 203(6)(5) ×10−10, aexp µ−= 11 659 214(8)(3) ×10−10, (2) where the ﬁrst errors are statistical and the second systematic. Assuming CPT invariance and taki ng into account correlations between systematic errors, one ﬁnds for their average [4] aexp µ= 11 659 208 .0(5.4)(3.3)×10−10. (3) These results represent about a factor of 14 improvement over the classic CERN experiments of the 1970’s [5]. The SM prediction for aSM µis generally divided into three parts (see Fig. 1 for representative Feynman diagrams) aSM µ=aQED µ+aEW µ+aHad µ. (4)γ γ µµγ Z µµγ WW ν µµγ γγ µµhad Figure 1: Representative diagrams contribut- ing to aSM µ. From left to right: ﬁrst order QED (Schwinger term), lowest-order weak, lowest-order hadronic. The QED part includes all photonic and leptonic ( e, µ, τ )l o o p s starting with the classic α/2πSchwinger contribution. It has been computed through 4 loops and estimated at the 5-looplevel [6] a QED µ=α 2π+0.765857410(27)/parenleftBigα π/parenrightBig2 +2 4.05050964(87)/parenleftBigα π/parenrightBig3 + 130.8055(80)/parenleftBigα π/parenrightBig4 + 663(20)/parenleftBigα π/parenrightBig5 +··· (5) Employing α−1= 137 .035999070(98), determined [6,7] from the electron aemeasurement, leads to aQED µ= 116 584 718 .10(0.16)×10−11, (6) where the error results from uncertainties in the coeﬃcients of Eq. (5) and in α. Loop contributions involving heavy W±,Zor Higgs parti- cles are collectively labeled as aEW µ. They are suppressed by at least a factor ofα πm2 µ m2 W/similarequal4×10−9.A t1 - l o o po r d e r[ 8 ] aEW µ[1-loop] =Gµm2 µ 8√ 2π2/bracketleftbigg5 3+1 3/parenleftbig 1−4s i n2θW/parenrightbig2 +O/parenleftbiggm2 µ M2 W/parenrightbigg +O/parenleftbiggm2 µ m2 H/parenrightbigg/bracketrightbigg , = 194 .8×10−11, (7) for sin2θW≡1−M2 W/M2 Z/similarequal0.223, and where Gµ/similarequal 1.166×10−5GeV−2is the Fermi coupling constant. Two-loop corrections are relatively large and negative [9] aEW µ[2-loop] = −40.7(1.0)(1.8)×10−11, (8) where the errors stem from quark triangle loops and the assumed Higgs mass range between 100 and 500 GeV. The 3-loop leadinglogarithms are negligible [9,10], O(10 −12), implying in total aEW µ= 154(1)(2) ×10−11. (9) Hadronic (quark and gluon) loop contributions to aSM µgive rise to its main theoretical uncertainties. At present, those eﬀectsare not calculable from ﬁrst principles, but such an approach,at least partially, may become possible as lattice QCD matures. Instead, one currently relies on a dispersion relation approach to evaluate the lowest-order ( i.e.,O(α 2)) hadronic vacuum /BG/BK/BE /BG/BK/BE/BG/BK/BE /BG/BK/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ polarization contribution aHad µ[LO] from corresponding cross section measurements [11] aHad µ[LO] =1 3/parenleftbiggα π/parenrightbigg2∞/integraldisplay m2πdsK(s) sR(0)(s), (10) where K(s) is a QED kernel function [12], and where R(0)(s) denotes the ratio of the bare1cross section for e+e−annihilation into hadrons to the pointlike muon-pair cross section at center-of-mass energy√ s. The function K(s)∼1/sin Eq. (10) gives a strong weight to the low-energy part of the integral. Hence,a Had µ[LO] is dominated by the ρ(770) resonance. Currently, the available σ(e+e−→hadrons) data give a leading-order hadronic vacuum polarization (representative)contribution of [13] a Had µ[LO] = 6 894(42)(18) ×10−11, (11) where the ﬁrst error is experimental (dominated by systematic uncertainties), and the second due to QED radiative correctionsto the data. Alternatively, one can use precise vector spectral functions from τ→ν τ+ hadrons decays [14] that can be related to isovector e+e−→hadrons cross sections by isospin rotation. When isospin-violating corrections (from QED and md−mu/negationslash= 0) are applied, one ﬁnds [15,16] aHad µ[LO] = 7 103(50)(7)(28) ×10−11(τ), (12) where the errors are statistical and systematic, and where the last error is an estimate for the uncertainty in the isospin- breaking corrections. The discrepancy between the e+e−and τ-based determinations of aHad µ[LO] is currently unexplained. It may be indicative of problems with one or both data sets.It may also suggest the need for additional isospin-violatingcorrections to the τdata. Forthcoming low-energy e +e−andτ data may help to resolve this discrepancy and should reduce the hadronic uncertainty. Higher order, O(α3), hadronic contributions are obtained from dispersion relations using the same e+e−→hadrons data [13,14,17], giving aHad,Disp µ [NLO] = ( −98±1)×10−11, along with model-dependent estimates of the hadronic light-by-light scattering contribution, a Had,LBL µ [NLO], motivated by large-NCQCD [18–23].2Following [2], one ﬁnds for the sum of the two terms aHad µ[NLO] = 22(35) ×10−11, (13) 1The bare cross section is deﬁned as the measured cross sec- tion corrected for initial-state radiation, electron-vertex loop contributions and vacuum-polarization eﬀects in the photon pro- pagator. However, QED eﬀects in the hadron vertex and ﬁnal state, such as photon radiation, are included. 2Some representative recent es timates of the hadronic light- by-light scattering contribution, aHad,LBL µ [NLO], that followed after the sign correction of [20], are: 120(35) ×10−11[2], 110(40) ×10−11[18], 136(25) ×10−11[19], 100(39) ×10−11[24].where the error is dominated by hadronic light-by-light uncer- tainties. Adding Eqs. (6), (9), (11) and (13) gives the representative e+e−data-based SM prediction aSM µ= 116 591 788(2)(46)(35) ×10−11, (14) where the errors are due to the electroweak, lowest-order hadronic, and higher-order hadron ic contributions, respectively. The diﬀerence between experiment and theory ∆aµ=aexp µ−aSM µ= 292(63)(58) ×10−11, (15) -700 -600 -500 -400 -300 -200 -100 0 100 aµ – aµ exp × 10–11 BNL-E821 2004 DEHZ (e+e–-based) DEHZ ( τ-based) HMNT (e+e–-based) J (e+e–-based) TY (e+e–-based) BNL-E821 (average)–275 ± 56 –80 ± 63 –276 ± 51 –287 ± 68 –274 ± 59 0 ± 63 Figure 2: Compilation of recently published results for aµ(in units of 10−11), subtracted by the central value of the experimental av- erage (3). The shaded band indicates the ex- perimental error. The SM predictions are takenfrom: DEHZ [15,16], TY [25], HMNT [13],J [24]. Note that the quoted errors do not in-clude the uncertainty on the subtracted exper- imental value. To obtain for each theory calcu- lation a result equivalent to Eq. (15), the errorsfrom theory and experiment must be added inquadrature. (with all errors combined in quadrature) represents an inter- esting but not yet conclusive discrepancy of 3.4 times theestimated 1 σerror. All the recent estimates for the hadronic contribution compiled in Fig. 2 exhibit similar discrepancies. Switching to τdata reduces the discrepancy to 0 .9σ, assuming the isospin-violating correct ions are under control within the estimated uncertainties. An alternate interpretation is that ∆a µmay be a new physics signal with supersymmetric particle loops as the leading candidate explanation. Such a scenario is quite natural, sincegenerically, supersymmetric models predict [1] an additionalcontribution to a SM µ aSUSY µ/similarequal±130×10−11·/parenleftbigg100 GeV mSUSY/parenrightbigg2 tanβ, (16) /BG/BK/BF /BG/BK/BF/BG/BK/BF /BG/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ where mSUSY is a representative supersymmetric mass scale, and tan β/similarequal3–40 is a potential enhancement factor. Supersym- metric particles in the mass range 100–500 GeV could be thesource of the deviation ∆a µ. If so, those particles could be di- rectly observed at the next gener ation of high energy colliders. New physics eﬀects [1] other than supersymmetry could also explain a non-vanishing ∆aµ. References 1. A. Czarnecki and W.J. Marciano, Phys. Rev. D64, 013014 (2001). 2. M. Davier and W.J. Marciano, Ann. Rev. Nucl. and Part. Sci.54, 115 (2004). 3. J. Miller, E. de Rafael, and B. Lee Roberts, Rep. Progress Phys. 70, 75 (2007). 4. G.W. Bennett et al., Phys. Rev. Lett. 89, 101804 (2002); Erratum ibid.Phys. Rev. Lett. 89, 129903 (2002); G.W. Bennett et al., Phys. Rev. Lett. 92, 161802 (2004); G.W. Bennett et al., Phys. Rev. D73, 072003 (2006). 5. J. Bailey et al., Nucl. Phys. B150 , 1 (1979). 6. T. Kinoshita and M. Nio, Phys. Rev. D73, 013003 (2006); T. Aoyama et al., Phys. Rev. Lett. 99, 110406 (2007); T. Kinoshita and M. Nio, Phys. Rev. D70, 113001 (2004); T. Kinoshita, Nucl. Phys. B144 , 206 (2005)(Proc. Supp.); T. Kinoshita and M. Nio, Phys. Rev. D73, 053007 (2006); A.L. 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D71, 073008 (2005). µ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH µ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH µ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH µ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH/CC/CW/CT /D4/CP /D6/CX/D8 /DD/B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD /D3/CU /D1/D9/D3/D2/D7 /CX/D2 /CP /D7/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/BA /CC/CW/CT/CS/CX/AB/CT/D6/CT/D2/CR/CT /CU/D6/CT/D5/D9/CT/D2/CR/DD ω/CP /CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /D1/D9/D3/D2 /D7/D4/CX/D2 /D4 /D6/CT/CR/CX/D7/CX/D3/D2 /CP/D2/CS /D8/CW/CT /D3 /D6/CQ/CX/D8/CP/D0/CP/D2/CV/D9/D0/CP /D6 /CU/D6/CT/D5/D9/CT/D2/CR/DD /B4 /CT /BB /D1µ /CR /B5/angbracketleftbig/BU/angbracketrightbig/CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/B8 /CP/D7 /CX/D7 /D8/CW/CT /CU/D6/CT/CT /D4 /D6/D3/D8/D3/D2 /C6/C5/CA/CU/D6/CT/D5/D9/CT/D2/CR/DD ω/D4 /B8 /D8/CW/D9/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CX/D2/CV /D8/CW/CT /D6/CP/D8/CX/D3 /CA /BPω/CP /BBω/D4 /BA /BZ/CX/DA/CT/D2 /D8/CW/CT /D1/CP/CV/D2/CT/D8/CX/CR/D1/D3/D1/CT/D2/D8 /D6/CP/D8/CX/D3 λ /BPµµ /BBµ/D4 /B4/CU/D6/D3/D1 /CW/DD/D4 /CT/D6/AC/D2/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /CX/D2 /D1/D9/D3/D2/CX/D9/D1/B5/B8 /B4 /CV− /BE/B5/BB/BE/BP /CA /BB/B4λ− /CA /B5/BA µµ /BB/B4 /CT /AMh /BB/BE /D1µ /B5− /BD/BP/B4 /CVµ− /BE/B5/BB/BE µµ /BB/B4 /CT /AMh /BB/BE /D1µ /B5− /BD/BP/B4 /CVµ− /BE/B5/BB/BE µµ /BB/B4 /CT /AMh /BB/BE /D1µ /B5− /BD/BP/B4 /CVµ− /BE/B5/BB/BE µµ /BB/B4 /CT /AMh /BB/BE /D1µ /B5− /BD/BP/B4 /CVµ− /BE/B5/BB/BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BD/BI/BH/BL/BE/BC/BK . /BC± /BH. /BG± /BF. /BF /BD/BD/BI/BH/BL/BE/BC/BK . /BC± /BH. /BG± /BF. /BF/BD/BD/BI/BH/BL/BE/BC/BK . /BC± /BH. /BG± /BF. /BF /BD/BD/BI/BH/BL/BE/BC/BK . /BC± /BH. /BG± /BF. /BF/BU/BX/C6/C6/BX/CC/CC /BC/BI /C5/CD/BZ/BE /BT/DA/CT/D6/CP/CV/CT µ /B7/CP/D2/CSµ− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BI/BH/BL/BE/BC/BK ± /BI /BU/BX/C6/C6/BX/CC/CC /BC/BG /C5/CD/BZ/BE /BT/DA/CT/D6/CP/CV/CT µ /B7/CP/D2/CSµ−/BD/BD/BI/BH/BL/BE/BD/BG ± /BK± /BF /BU/BX/C6/C6/BX/CC/CC /BC/BG /C5/CD/BZ/BE − /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV /BD/BD/BI/BH/BL/BE/BC/BF ± /BI± /BH /BU/BX/C6/C6/BX/CC/CC /BC/BG /C5/CD/BZ/BE /B7 /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BD/BD/BI/BH/BL/BE/BC/BG ± /BJ± /BH /BU/BX/C6/C6/BX/CC/CC /BC/BE /C5/CD/BZ/BE /B7 /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BD/BD/BI/BH/BL/BE/BC/BE ± /BD/BG± /BI /BU/CA/C7 /CF/C6 /BC/BD /C5/CD/BZ/BE /B7 /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BD/BD/BI/BH/BL/BD/BL/BD ± /BH/BL /BU/CA/C7 /CF/C6 /BC/BC /C5/CD/BZ/BE /B7/BD/BD/BI/BH/BL/BD/BC/BC ± /BD/BD/BC /BJ/BU/BT/C1/C4/BX/CH /BJ/BL /BV/C6/CC/CA /B7 /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BD/BD/BI/BH/BL/BF/BI/BC ± /BD/BE/BC /BJ/BU/BT/C1/C4/BX/CH /BJ/BL /BV/C6/CC/CA − 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/BD/BE − /BC. /BD/BD± /BC. /BD/BE − /BC. /BD/BD± /BC. /BD/BE − /BC. /BD/BD± /BC. /BD/BE/BU/BX/C6/C6/BX/CC/CC /BC/BG /C5/CD/BZ/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE. /BI± /BD. /BI /BU/BT/C1/C4/BX/CH /BJ/BL /BV/C6/CC/CA µ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5µ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5µ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5µ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4/CS/B5/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CQ /D3/D8/CW /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS /C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BL/CT /CR/D1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BJ± /BF. /BG /BF. /BJ± /BF. /BG/BF. /BJ± /BF. /BG /BF. /BJ± /BF. /BG /BK/BU/BT/C1/C4/BX/CH /BJ/BK /BV/C6/CC/CA ± /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BI± /BG. /BH /BU/BT/C1/C4/BX/CH /BJ/BK /BV/C6/CC/CA /B7 /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/D7/BC. /BK± /BG. /BF /BU/BT/C1/C4/BX/CH /BJ/BK /BV/C6/CC/CA − /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/D7/BK/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D8 /DB /D3 /BU/BT/C1/C4/BX/CH /BJ/BK /D6/CT/D7/D9/D0/D8/D7 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/BA /C5/CD/C7/C6/B9/BX/C4/BX/BV/CC/CA/C7/C6 /BV/C0/BT/CA/BZ/BX /CA/BT /CC/C1/C7 /BT/C6/C7/C5/BT/C4 /CH /D5µ /B7 /BB /D5/CT− /B7/BD /C5/CD/C7/C6/B9/BX/C4/BX/BV/CC/CA/C7/C6 /BV/C0/BT/CA/BZ/BX /CA/BT /CC/C1/C7 /BT/C6/C7/C5/BT/C4 /CH /D5µ /B7 /BB /D5/CT− /B7/BD/C5/CD/C7/C6/B9/BX/C4/BX/BV/CC/CA/C7/C6 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/D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BI/BE /BU/C7/BZ/BT/CA/CC /BI/BJ /BV/C6/CC/CA γ /C3/BX> /BD/BG/BA/BH /C5/CT/CE/BC. /BC/BC/BF/BF± /BC. /BC/BC/BD/BF /BV/CA/C1/CC/CC/BX/C6/BW/BX/C6 /BI/BD /BV/C6/CC/CA γ /C3/BX> /BE/BC /C5/CT/CE/BE/BJ /BT/CB/C0/C3/C1/C6 /BH/BL /BV/C6/CC/CA/A0/parenleftbig/CT− ν/CTνµ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CT− ν/CTνµ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/CT− ν/CTνµ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CT− ν/CTνµ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BG± /BC. /BE± /BC. /BF /BF. /BG± /BC. /BE± /BC. /BF/BF. /BG± /BC. /BE± /BC. /BF /BF. /BG± /BC. /BE± /BC. /BF/BJ/BG/BG/BF /BD/BC/BU/BX/CA/CC/C4 /BK/BH /CB/C8/BX/BV /B7 /CB/C1/C6/BW/CA/CD/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BE± /BD. /BH /BJ /BD/BD/BV/CA/C1/CC/CC/BX/C6/BW/BX/C6 /BI/BD /C0/C4/BU/BV /B7 /BX /B4 /CT /B7/CT−/B5> /BD/BC/C5/CT/CE/BE /BD /BD/BE/BZ/CD/CA/BX/CE/C1/BV/C0 /BI/BC /BX/C5/CD/C4 /B7/BD. /BH± /BD. /BC /BF /BD/BF/C4/BX/BX /BH/BL /C0/BU/BV /B7/BD/BC/BU/BX/CA/CC/C4 /BK/BH /CW/CP/D7 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /CR/D9/D8pT> /BD/BJ /C5/CT/CE/ /CR /BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /DB /CP/D7/CX/D2/CR/D6/CT/CP/D7/CT/CS /CQ /DD /D9/D7/BA/BD/BD/BV/CA/C1/CC/CC/BX/C6/BW/BX/C6 /BI/BD /CR/D3/D9/D2/D8 /D3/D2/D0/DD /D8/CW/D3/D7/CT /CS/CT/CR/CP /DD/D7 /DB/CW/CT/D6/CT /D8/D3/D8/CP/D0 /CT/D2/CT/D6/CV/DD /D3/CU /CT/CX/D8/CW/CT/D6 /B4 /CT /B7/B8 /CT−/B5 /CR/D3/D1/B9/CQ/CX/D2/CP/D8/CX/D3/D2 /CX/D7 > /BD/BC /C5/CT/CE/BA/BD/BE/BZ/CD/CA/BX/CE/C1/BV/C0 /BI/BC /CX/D2/D8/CT/D6/D4 /D6/CT/D8 /D8/CW/CT/CX/D6 /CT/DA/CT/D2/D8 /CP/D7 /CT/CX/D8/CW/CT/D6 /DA/CX/D6/D8/D9/CP/D0 /D3 /D6 /D6/CT/CP/D0 /D4/CW/D3/D8/D3/D2 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2/BA /CT /B7/CP/D2/CS/CT−/CT/D2/CT/D6/CV/CX/CT/D7 /D2/D3/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BA/BD/BF/C1/D2 /D8/CW/CT /D8/CW/D6/CT/CT /C4/BX/BX /BH/BL /CT/DA/CT/D2/D8/D7/B8 /D8/CW/CT /D7/D9/D1 /D3/CU /CT/D2/CT/D6/CV/CX/CT/D7 /BX/B4 /CT /B7/B5/B7 /BX /B4 /CT−/B5/B7 /BX /B4 /CT /B7/B5/DB /CP/D7 /BH/BD /C5/CT/CE/B8/BH/BH /C5/CT/CE/B8 /CP/D2/CS /BF/BF /C5/CT/CE/BA/A0/parenleftbig/CT−ν/CT νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT−ν/CT νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CT−ν/CT νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT−ν/CT νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/CW/CT /CP/CS/CS/CX/D8/CX/DA/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D0/CP /DB/CU /D3 /D6 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6/BA /BT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CP/D8/CX/DA/CT/D0/CP /DB/D4 /D6/CT/CS/CX/CR/D8/D7 /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D8/D3 /CQ /CT /BD/BB/BE/BA /BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D7/CT/CT /C6/BX/C5/BX/CC/C0/CH /BK/BD/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BE < /BC. /BC/BD/BE < /BC. /BC/BD/BE < /BC. /BC/BD/BE/BL/BC /BD/BG/BY/CA/BX/BX/BW/C5/BT/C6 /BL/BF /BV/C6/CC/CA /B7 ν /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/CT/CP /D6/CR/CW ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BK /BL/BC /C3/CA/BT/C3/BT /CD/BX/CA /BL/BD /BU /BV/BT/C4/C7 /B7 < /BC. /BC/BH /BL/BC /BD/BH/BU/BX/CA/BZ/CB/C5/BT /BK/BF /BV/BT/C4/C7 νµ /CT→µ− ν/CT < /BC. /BC/BL /BL/BC /C2/C7/C6/C3/BX/CA /BK/BC /BV/BT/C4/C7 /CB/CT/CT/BU/BX/CA/BZ/CB/C5/BT /BK/BF − /BC. /BC/BC/BD± /BC. /BC/BI/BD /CF/C1/C4/C4/C1/CB /BK/BC /BV/C6/CC/CA /B7/BC. /BD/BF± /BC. /BD/BH /BU/C4/C1/BX/CC/CB/BV/C0/BT /CD /BJ/BK /C0/C4/BU/BV ± /BT/DA/CV/BA /D3/CU /BG /DA/CP/D0/D9/CT/D7 < /BC. /BE/BH /BL/BC /BX/C1/BV/C0/CC/BX/C6 /BJ/BF /C0/C4/BU/BV /B7/BD/BG/BY/CA/BX/BX/BW/C5/BT/C6 /BL/BF /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CW/CT/D6/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD/D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/BD/BH/BU/BX/CA/BZ/CB/C5/BT /BK/BF /CV/CX/DA/CT/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/DA/CT/D6/D7/CT /D1/D9/D3/D2 /CS/CT/CR/CP /DD /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 σ /B4 νµ /CT−→ µ− ν/CT /B5/slashbigσ /B4νµ /CT−→µ−ν/CT /B5/B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D7/D7/CT/D2/D8/CX/CP/D0/D0/DD /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D8/D3 /A0/parenleftbig/CT−ν/CT νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CU/D3 /D6/D7/D1/CP/D0/D0 /DA/CP/D0/D9/CT/D7 /D0/CX/CZ /CT /D8/CW/CP/D8 /D5/D9/D3/D8/CT/CS/BA/A0/parenleftbig/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BD. /BE < /BD. /BE < /BD. /BE < /BD. /BE/BL/BC /BU/CA/C7/C7/C3/CB /BL/BL /CB/C8/BX/BV /B7 /C4/BT/C5/C8/BY ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE /BL/BC /BT/C0/C5/BX/BW /BC/BE /CB/C8/BX/BV /B7 /C5/BX/BZ/BT < /BG. /BL /BL/BC /BU/C7/C4 /CC/C7/C6 /BK/BK /BV/BU/C7 /CG /B7 /C4/BT/C5/C8/BY < /BD/BC/BC /BL/BC /BT/CI/CD/BX/C4/C7/CB /BK/BF /BV/C6/CC/CA /B7 /CC/CA/C1/CD/C5/BY < /BD/BJ /BL/BC /C3/C1/C6/C6/C1/CB/C7/C6 /BK/BE /CB/C8/BX/BV /B7 /C4/BT/C5/C8/BY < /BD/BC/BC /BL/BC /CB/BV/C0/BT/BT/BY /BK/BC /BX/C4/BX/BV /B7 /CB/C1/C6/A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BD. /BC < /BD. /BC < /BD. /BC < /BD. /BC/BL/BC /BD/BI/BU/BX/C4/C4/BZ/BT/CA/BW/CC /BK/BK /CB/C8/BX/BV /B7 /CB/C1/C6/BW/CA/CD/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BI /BL/BC /BU/BT/CA/BT/C6/C7 /CE /BL/BD /CB/C8/BX/BV /B7 /BT/CA/BX/CB < /BF/BH /BL/BC /BU/C7/C4 /CC/C7/C6 /BK/BK /BV/BU/C7 /CG /B7 /C4/BT/C5/C8/BY < /BE. /BG /BL/BC /BD/BI/BU/BX/CA/CC/C4 /BK/BH /CB/C8/BX/BV /B7 /CB/C1/C6/BW/CA/CD/C5 < /BD/BI/BC /BL/BC /BD/BI/BU/BX/CA/CC/C4 /BK/BG /CB/C8/BX/BV /B7 /CB/C1/C6/BW/CA/CD/C5 < /BD/BF/BC /BL/BC /BD/BI/BU/C7/C4 /CC/C7/C6 /BK/BG /BV/C6/CC/CA /C4/BT/C5/C8/BY/BD/BI/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D7/D7/D9/D1/CT /CP /CR/D3/D2/D7/D8/CP/D2/D8 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA /A0/parenleftbig/CT−/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CT−/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/CT−/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CT−/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BJ. /BE < /BJ. /BE < /BJ. /BE < /BJ. /BE/BL/BC /BU/C7/C4 /CC/C7/C6 /BK/BK /BV/BU/C7 /CG /B7 /C4/BT/C5/C8/BY ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BG/BC /BL/BC /BD/BJ/BT/CI/CD/BX/C4/C7/CB /BK/BF /BV/C6/CC/CA /B7 /CC/CA/C1/CD/C5/BY < /BH/BC/BC/BC /BL/BC /BD/BK/BU/C7 /CF/C5/BT/C6 /BJ/BK /BV/C6/CC/CA /BW/BX/C8/C7/C5/C5/C1/BX/CA /BJ/BJ/CS/CP/D8/CP/BD/BJ/BT/CI/CD/BX/C4/C7/CB /BK/BF /D9/D7/CT/D7 /D8/CW/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /BU/C7 /CF/C5/BT/C6 /BJ/BK/BA/BD/BK/BU/C7 /CF/C5/BT/C6 /BJ/BK /CP/D7/D7/D9/D1/CT/D7 /CP/D2 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2 /D0/D3 /CR/CP/D0 /D3/D2 /D8/CW/CT /D7/CR/CP/D0/CT /D3/CU /D8/CW/CT /CX/D2/DA/CT/D6/D7/CT µ/D1/CP/D7/D7/BA /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT−/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT−/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/C4/C1/C5/C1/CC /C7/C6 µ−→ /CT−/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT−/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA σ /B4µ− /BF/BE/CB→ /CT− /BF/BE/CB/B5 /BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT− /BF/BE/CB/B5 /BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT− /BF/BE/CB/B5 /BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT− /BF/BE/CB/B5 /BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ× /BD/BC− /BD/BD < /BJ× /BD/BC− /BD/BD< /BJ× /BD/BC− /BD/BD < /BJ× /BD/BC− /BD/BD/BL/BC /BU/BT/BW/BX/CA/CC/BA/BA/BA /BK/BC /CB/CC/CA/BV /CB/C1/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG× /BD/BC− /BD/BC/BL/BC /BU/BT/BW/BX/CA/CC/BA/BA/BA /BJ/BJ /CB/CC/CA/BV /CB/C1/C6 σ /B4µ−/BV/D9→ /CT−/BV/D9/B5 /BB σ /B4µ−/BV/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BV/D9→ /CT−/BV/D9/B5 /BB σ /B4µ−/BV/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BV/D9→ /CT−/BV/D9/B5 /BB σ /B4µ−/BV/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BV/D9→ /CT−/BV/D9/B5 /BB σ /B4µ−/BV/D9→ /CR/CP/D4/D8/D9/D6/CT/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI× /BD/BC− /BK/BL/BC /BU/CA/CH/C5/BT/C6 /BJ/BE /CB/C8/BX/BV σ /B4µ−/CC/CX→ /CT−/CC/CX/B5 /BBσ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT−/CC/CX/B5 /BBσ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT−/CC/CX/B5 /BBσ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT−/CC/CX/B5 /BBσ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BF× /BD/BC− /BD/BE < /BG. /BF× /BD/BC− /BD/BE< /BG. /BF× /BD/BC− /BD/BE < /BG. /BF× /BD/BC− /BD/BE/BL/BC /BD/BL/BW/C7/C0/C5/BX/C6 /BL/BF /CB/C8/BX/BV /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BI× /BD/BC− /BD/BE/BL/BC /BT/C0/C5/BT/BW /BK/BK /CC/C8/BV /CC/CA/C1/CD/C5/BY < /BD. /BI× /BD/BC− /BD/BD/BL/BC /BU/CA/CH/C5/BT/C6 /BK/BH /CC/C8/BV /CC/CA/C1/CD/C5/BY/BD/BL/BW/C7/C0/C5/BX/C6 /BL/BF /CP/D7/D7/D9/D1/CT/D7 µ−→ /CT−/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /D0/CT/CP/DA/CT/D7 /D8/CW/CT /D2/D9/CR/D0/CT/D9/D7 /CX/D2 /CX/D8/D7 /CV/D6/D3/D9/D2/CS /D7/D8/CP/D8/CT/B8 /CP/D4 /D6/D3 /CR/CT/D7/D7 /CT/D2/CW/CP/D2/CR/CT/CS /CQ /DD /CR/D3/CW/CT/D6/CT/D2/CR/CT /CP/D2/CS /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CS/D3/D1/CX/D2/CP/D8/CT/BA σ /B4µ−/C8/CQ→ /CT−/C8/CQ/B5 /BB σ /B4µ−/C8/CQ→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/C8/CQ→ /CT−/C8/CQ/B5 /BB σ /B4µ−/C8/CQ→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/C8/CQ→ /CT−/C8/CQ/B5 /BB σ /B4µ−/C8/CQ→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/C8/CQ→ /CT−/C8/CQ/B5 /BB σ /B4µ−/C8/CQ→ /CR/CP/D4/D8/D9/D6/CT/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BI× /BD/BC− /BD/BD< /BG. /BI× /BD/BC− /BD/BD< /BG. /BI× /BD/BC− /BD/BD< /BG. /BI× /BD/BC− /BD/BD/BL/BC /C0/C7/C6/BX/BV/C3/BX/CA /BL/BI /CB/C8/BX/BV /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BL× /BD/BC− /BD/BC/BL/BC /BT/C0/C5/BT/BW /BK/BK /CC/C8/BV /CC/CA/C1/CD/C5/BY σ /B4µ−/BT/D9→ /CT−/BT/D9/B5 /BB σ /B4µ−/BT/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BT/D9→ /CT−/BT/D9/B5 /BB σ /B4µ−/BT/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BT/D9→ /CT−/BT/D9/B5 /BB σ /B4µ−/BT/D9→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/BT/D9→ /CT−/BT/D9/B5 /BB σ /B4µ−/BT/D9→ /CR/CP/D4/D8/D9/D6/CT/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BJ× /BD/BC− /BD/BF < /BJ× /BD/BC− /BD/BF< /BJ× /BD/BC− /BD/BF < /BJ× /BD/BC− /BD/BF/BL/BC /BU/BX/CA/CC/C4 /BC/BI /CB/C8/BX/BV − /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT /B7/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT /B7/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/C4/C1/C5/C1/CC /C7/C6 µ−→ /CT /B7/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 µ−→ /CT /B7/BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA σ /B4µ− /BF/BE/CB→ /CT /B7/BF /BE/CB/CX∗/B5/BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT /B7/BF /BE/CB/CX∗/B5/BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT /B7/BF /BE/CB/CX∗/B5/BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5 σ /B4µ− /BF/BE/CB→ /CT /B7/BF /BE/CB/CX∗/B5/BBσ /B4µ− /BF/BE/CB→νµ /BF/BE/C8∗/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL× /BD/BC− /BD/BC < /BL× /BD/BC− /BD/BC< /BL× /BD/BC− /BD/BC < /BL× /BD/BC− /BD/BC/BL/BC /BU/BT/BW/BX/CA/CC/BA/BA/BA /BK/BC /CB/CC/CA/BV /CB/C1/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH× /BD/BC− /BL/BL/BC /BU/BT/BW/BX/CA/CC/BA/BA/BA /BJ/BK /CB/CC/CA/BV /CB/C1/C6 σ /B4µ− /BD/BE/BJ/C1→ /CT /B7 /BD/BE/BJ/CB/CQ∗/B5/BBσ /B4µ− /BD/BE/BJ/C1→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 σ /B4µ− /BD/BE/BJ/C1→ /CT /B7 /BD/BE/BJ/CB/CQ∗/B5/BBσ /B4µ− /BD/BE/BJ/C1→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 σ /B4µ− /BD/BE/BJ/C1→ /CT /B7 /BD/BE/BJ/CB/CQ∗/B5/BBσ /B4µ− /BD/BE/BJ/C1→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 σ /B4µ− /BD/BE/BJ/C1→ /CT /B7 /BD/BE/BJ/CB/CQ∗/B5/BBσ /B4µ− /BD/BE/BJ/C1→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF× /BD/BC− /BD/BC < /BF× /BD/BC− /BD/BC< /BF× /BD/BC− /BD/BC < /BF× /BD/BC− /BD/BC/BL/BC /BE/BC/BT/BU/BX/C4/BT /BK/BC /BV/C6/CC/CA /CA/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /D8/CT/CR/CW/BA/BE/BC/BT/BU/BX/C4/BT /BK/BC /CX/D7 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CU/D3 /D6µ−/CT /B7/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /D0/CT/CP/CS/CX/D2/CV /D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/B9/D7/D8/CP/CQ/D0/CT /D7/D8/CP/D8/CT/D7 /D3/CU /BD/BE/BJ/CB/CQ/BA/C4/CX/D1/CX/D8 /CU/D3 /D6 /D8/D3/D8/CP/D0 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /D6/CP/D8/CT /CX/D7 /CW/CX/CV/CW/CT/D6 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6 /D0/CT/D7/D7 /D8/CW/CP/D2 /BG /B4/BZ/BA /BU/CP/CR/CZ /CT/D2/D7/D8/D3/D7/D7/B8 /D4 /D6/CX/DA/CP/D8/CT/CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B5/BA σ /B4µ−/BV/D9→ /CT /B7/BV/D3/B5 /BB σ /B4µ−/BV/D9→νµ /C6/CX/B5 σ /B4µ−/BV/D9→ /CT /B7/BV/D3/B5 /BB σ /B4µ−/BV/D9→νµ /C6/CX/B5 σ /B4µ−/BV/D9→ /CT /B7/BV/D3/B5 /BB σ /B4µ−/BV/D9→νµ /C6/CX/B5 σ /B4µ−/BV/D9→ /CT /B7/BV/D3/B5 /BB σ /B4µ−/BV/D9→νµ /C6/CX/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI× /BD/BC− /BK/BL/BC /BU/CA/CH/C5/BT/C6 /BJ/BE /CB/C8/BX/BV < /BE. /BE× /BD/BC− /BJ/BL/BC /BV/C7/C6/BY /C7/CA/CC/C7 /BI/BE /C7/CB/C8/C3 σ /B4µ−/CC/CX→ /CT /B7/BV/CP/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT /B7/BV/CP/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT /B7/BV/CP/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5 σ /B4µ−/CC/CX→ /CT /B7/BV/CP/B5 /BB σ /B4µ−/CC/CX→ /CR/CP/D4/D8/D9/D6/CT/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BF. /BI× /BD/BC− /BD/BD< /BF. /BI× /BD/BC− /BD/BD< /BF. /BI× /BD/BC− /BD/BD< /BF. /BI× /BD/BC− /BD/BD/BL/BC /BD /BE/BD, /BE/BE/C3/BT /CD/C4/BT/CA/BW /BL/BK /CB/C8/BX/BV − /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BD/BE/BL/BC /BD /BE/BE, /BE/BF/C3/BT /CD/C4/BT/CA/BW /BL/BK /CB/C8/BX/BV − /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 < /BG. /BF× /BD/BC− /BD/BE/BL/BC /BE/BF/BW/C7/C0/C5/BX/C6 /BL/BF /CB/C8/BX/BV /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 < /BK. /BL× /BD/BC− /BD/BD/BL/BC /BE/BD/BW/C7/C0/C5/BX/C6 /BL/BF /CB/C8/BX/BV /CB/C1/C6/BW/CA/CD/C5 /C1 /C1 < /BD. /BJ× /BD/BC− /BD/BC/BL/BC /BE/BG/BT/C0/C5/BT/BW /BK/BK /CC/C8/BV /CC/CA/C1/CD/C5/BY/BE/BD/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CP /CV/CX/CP/D2/D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CS/CP/D9/CV/CW/D8/CT/D6 /BV/CP /D2/D9/CR/D0/CT/D9/D7 /B4/D1/CT/CP/D2 /CT/D2/CT/D6/CV/DD/CP/D2/CS /DB/CX/CS/D8/CW /CQ /D3/D8/CW /BE/BC /C5/CT/CE/B5/BA/BE/BE/C3/BT /CD/C4/BT/CA/BW /BL/BK /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CT/D7/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8/D7 /D9/D7/CX/D2/CV /D8/CW/CT /D9/D2/CX/AC/CT/CS /CR/D0/CP/D7/D7/CX/CR/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BY/BX/C4/BW/B9/C5/BT/C6 /BL/BK/BA/BE/BF/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /CS/CP/D9/CV/CW/D8/CT/D6 /BV/CP /D2/D9/CR/D0/CT/D9/D7 /CX/D7 /D0/CT/CU/D8 /CX/D2 /D8/CW/CT /CV/D6/D3/D9/D2/CS /D7/D8/CP/D8/CT/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CT/D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D3/CU /D8/CW/CX/D7 /CX/D7 /D9/D2/CZ/D2/D3 /DB/D2/BA/BE/BG/BT/D7/D7/D9/D1/CX/D2/CV /CP /CV/CX/CP/D2/D8/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D1/D3 /CS/CT/D0/BA /BG/BK/BH /BG/BK/BH/BG/BK/BH /BG/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ /C4/C1/C5/C1/CC /C7/C6 /C5/CD/C7/C6/C1/CD/C5 → /BT/C6/CC/C1/C5/CD/C7/C6/C1/CD/C5 /BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 /C5/CD/C7/C6/C1/CD/C5 → /BT/C6/CC/C1/C5/CD/C7/C6/C1/CD/C5 /BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/C4/C1/C5/C1/CC /C7/C6 /C5/CD/C7/C6/C1/CD/C5 → /BT/C6/CC/C1/C5/CD/C7/C6/C1/CD/C5 /BV/C7/C6/CE/BX/CA/CB/C1/C7/C6 /C4/C1/C5/C1/CC /C7/C6 /C5/CD/C7/C6/C1/CD/C5 → /BT/C6/CC/C1/C5/CD/C7/C6/C1/CD/C5 /BV/C7/C6/CE/BX/CA/CB/C1/C7/C6/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CA/CV /BP /BZ/BV /BB /BZ/BY /CA/CV /BP /BZ/BV /BB /BZ/BY /CA/CV /BP /BZ/BV /BB /BZ/BY /CA/CV /BP /BZ/BV /BB /BZ/BY/CC/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2 /CU/D3 /D6 /D8/CW/CTµ /B7/CT−→µ−/CT /B7/CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT L /BP/BE− /BD/ /BE/BZ/BV /CJ ψµγλ /B4/BD−γ/BH /B5ψ/CT /CL/CJ ψµγλ /B4/BD−γ/BH /B5ψ/CT /CL /B7 /CW/BA/CR/BA/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT/D2 /CP/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /BZ/BV /BB /BZ/BY /B8/DB /CW /CT /D6 /CT /BZ/BY /CX/D7 /D8/CW/CT /BY /CT/D6/D1/CX/CR/D3/D9/D4/D0/CX/D2/CV /CR/D3/D2/D7/D8/CP/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BF/BC< /BC. /BC/BC/BF/BC< /BC. /BC/BC/BF/BC< /BC. /BC/BC/BF/BC/BL/BC /BD /BE/BH/CF/C1/C4/C4/C5/BT/C6/C6 /BL/BL /CB/C8/BX/BV /B7 µ /B7/CP/D8 /BE/BI /BZ/CT/CE/BB /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BG /BL/BC /BD /BE/BI/BZ/C7/CA/BW/BX/BX/CE /BL/BJ /CB/C8/BX/BV /B7 /C2/C1/C6/CA /D4/CW/CP/D7/D3/D8/D6/D3/D2 < /BC. /BC/BD/BK /BL/BC /BC /BE/BJ/BT/BU/BX/C4/BT /BL/BI /CB/C8/BX/BV /B7 µ /B7/CP/D8 /BE/BG /C5/CT/CE < /BI. /BL /BL/BC /C6/C1 /BL/BF /BV/BU/C7 /CG /C4/BT/C5/C8/BY < /BC. /BD/BI /BL/BC /C5/BT /CC/CC/C0/C1/BT/CB /BL/BD /CB/C8/BX/BV /C4/BT/C5/C8/BY < /BC. /BE/BL /BL/BC /C0/CD/BU/BX/CA /BL/BC /BU /BV/C6/CC/CA /CC/CA/C1/CD/C5/BY < /BE/BC /BL/BH /BU/BX/BX/CA /BK/BI /BV/C6/CC/CA /CC/CA/C1/CD/C5/BY < /BG/BE /BL/BH /C5/BT/CA/CB/C0/BT/C4/C4 /BK/BE /BV/C6/CC/CA/BE/BH/CF/C1/C4/C4/C5/BT/C6/C6 /BL/BL /D5/D9/D3/D8/CT /CQ /D3/D8/CW /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /C8/C5 /C5< /BK. /BF× /BD/BC− /BD/BD/CP/D8 /BL/BC/B1/BV/C4 /CX/D2 /CP /BC . /BD /CC /AC/CT/D0/CS/CP/D2/CS /CA/CV /BP /BZ/BV /BB /BZ/BY /BA/BE/BI/BZ/C7/CA/BW/BX/BX/CE /BL/BJ /D5/D9/D3/D8/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /CQ /D3/D8/CW /CU /BP /BZ/C5/C5 /BB /BZ/BY /CP/D2/CS /D8/CW/CT /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /CF/C5/C5< /BG. /BJ×/BD/BC− /BJ/B4/BL/BC/B1 /BV/C4/B5/BA/BE/BJ/BT/BU/BX/C4/BT /BL/BI /D5/D9/D3/D8/CT /CQ /D3/D8/CW /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /C8/C5 /C5< /BK× /BD/BC− /BL/CP/D8 /BL/BC/B1 /BV/C4 /CP/D2/CS /CA/CV /BP /BZ/BV /BB /BZ/BY /BA MUON DECAY PARAMETERS Revised June 2007 by W. Fetscher and H.-J. Gerber (ETH Z¨urich). Introduction: All measurements in direct muon decay, µ−→ e−+ 2 neutrals, and its inverse, νµ+e−→µ−+ neutral, are successfully described by the “ V-Ainteraction,” which is a par- ticular case of a local, derivative-free, lepton-number-conserving, four-fermion interaction [1]. As shown below, within this frame-work, the Standard Model assumptions, such as the V-Aform and the nature of the neutrals ( ν µand ¯νe), and hence the dou- blet assignments ( νee−)Land (νµµ−)L, have been determined from experiments [2,3]. All considerations on muon decay arevalid for the leptonic tau decays τ→/lscript+ν τ+¯νewith the replacements mµ→mτ,me→m/lscript. Parameters: The diﬀerential decay probability to obtain an e±with (reduced) energy between xandx+dx,e m i t t e di nt h e direction /hatwidex3at an angle between ϑandϑ+dϑwith respect to the muon polarization vector Pµ, and with its spin parallel to the arbitrary direction /hatwideζ, neglecting radiative corrections, is given by d2Γ dx dcosϑ=mµ 4π3W4 eµG2 F/radicalBig x2−x2 0 ×(FIS(x)±PµcosϑFAS(x)) ×/bracketleftBig 1+/hatwideζ·Pe(x, ϑ)/bracketrightBig . (1) Here, Weµ=m a x ( Ee)=(m2 µ+m2 e)/2mµis the maximum e± energy, x=Ee/Weµis the reduced energy, x0=me/Weµ= 9.67×10−3,a n d Pµ=|Pµ|is the degree of muon polarization. /hatwideζis the direction in which a perfect polarization-sensitive electron detector is most sensitive. The isotropic part of the spectrum, FIS(x), the anisotropic part FAS(x), and the electron polarization, Pe(x, ϑ), may be parametrized by the Michel parameter ρ[1], by η[4], by ξandδ[5,6], etc.These are bilinear combinations of the coupling constants gγ εµ, which occur in the matrix element (given below).If the masses of the neutrinos as well as x2 0are neglected, the energy and angular distribution of the electron in the restframe of a muon ( µ ±) measured by a polarization insensitive detector, is given by d2Γ dx dcosϑ∼x2·/braceleftbigg 3(1−x)+2ρ 3(4x−3) + 3 ηx0(1−x)/x ±Pµ·ξ·cosϑ/bracketleftbigg 1−x+2δ 3(4x−3)/bracketrightbigg/bracerightbigg . (2) Here, ϑis the angle between the electron momentum and the muon spin, and x≡2Ee/mµ. For the Standard Model coupling, we obtain ρ=ξδ=3/4,ξ=1 ,η= 0 and the diﬀerential decay rate is d2Γ dx dcosϑ=G2 Fm5 µ 192π3[3−2x±Pµcosϑ(2x−1)]x2.(3) The coeﬃcient in front of the square bracket is the total decay rate. If only the neutrino masses are neglected, and if the e± polarization is detected, then the functions in Eq. (1) become FIS(x)=x(1−x)+2 9ρ(4x2−3x−x2 0)+η·x0(1−x) FAS(x)=1 3ξ/radicalBig x2−x2 0 ×[1−x+2 3δ(4x−3+(/radicalBig 1−x2 0−1))] Pe(x, ϑ)=PT1·/hatwidex1+PT2·/hatwidex2+PL·/hatwidex3. (4) Here /hatwidex1,/hatwidex2,a n d /hatwidex3are orthogonal unit vectors deﬁned as follows: /hatwidex3is along the emomentum pe /hatwidex3×Pµ |/hatwidex2×Pµ|=/hatwidex2is transverse to peand perpendicular to the “decay plane” /hatwidex2×/hatwidex3=/hatwidex1is transverse to the pea n di nt h e “decay plane.” The components of Pethen are given by PT1(x, ϑ)=Pµsinϑ·FT1(x)/(FIS(x)±Pµcosϑ·FAS(x)) PT2(x, ϑ)=Pµsinϑ·FT2(x)/(FIS(x)±Pµcosϑ·FAS(x)) PL(x, ϑ)=/parenleftBig ±FIP(x)+Pµcosϑ ×FAP(x)/parenrightBig /(FIS(x)±Pµcosϑ·FAS(x)), where FT1(x)=1 12/braceleftBig −2/bracketleftBig ξ/prime/prime+ 12(ρ−3 4)/bracketrightBig (1−x)x0 −3η(x2−x2 0)+η/prime/prime(−3x2+4x−x2 0)/bracerightbig FT2(x)=1 3/radicalBig x2−x2 0/braceleftBig 3α/prime A(1−x)+2β/prime A/radicalBig 1−x2 0/bracerightBig FIP(x)=1 54/radicalBig x2−x2 0/braceleftBig 9ξ/prime/parenleftbigg −2x+2+/radicalBig 1−x2 0/parenrightbigg +4ξ(δ−3 4)(4x−4+/radicalBig 1−x2 0)/bracerightBig FAP(x)=1 6/braceleftBig ξ/prime/prime(2x2−x−x2 0)+4 (ρ−3 4)/parenleftbig 4x2−3x−x2 0/parenrightbig +2η/prime/prime(1−x)x0/bracerightbig . (5) /BG/BK/BI /BG/BK/BI/BG/BK/BI /BG/BK/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ For the experimental values of the parameters ρ,ξ,ξ/prime,ξ/prime/prime,δ, η,η/prime/prime,α/A,β/A,α/prime/A,β/prime/A, which are not all independent, see the Data Listings below. Experiments in the past have alsobeen analyzed using the parameters a, b,c,a /prime,b/prime,c/prime,α/A,β/A, α/prime/A,β/prime/A(andη=(α−2β)/2A), as deﬁned by Kinoshita and Sirlin [5,6]. They serve as a model-independent summary of all possible measurements on the decay electron (see Listingsbelow). The relations between the two sets of parameters are ρ− 3 4=3 4(−a+2c)/A , η=(α−2β)/A , η/prime/prime=( 3α+2β)/A , δ−3 4=9 4·(a/prime−2c/prime)/A 1−[a+3a/prime+4 (b+b/prime)+6c−14c/prime]/A, 1−ξδ ρ=4[(b+b/prime)+2 (c−c/prime)]/A 1−(a−2c)/A, 1−ξ/prime=[ (a+a/prime)+4 (b+b/prime)+6 (c+c/prime)]/A , 1−ξ/prime/prime=(−2a+2 0c)/A , where A=a+4b+6c. (6) The diﬀerential decay probability to obtain a left-handed νewith (reduced) energy between yandy+dy, neglecting radiative corrections as well as the masses of the electron andof the neutrinos, is given by [7] dΓ dy=m5 µG2 F 16π3·Qνe L·y2/braceleftBig (1−y)−ωL·(y−3 4)/bracerightBig .(7) Here, y=2Eνe/mµ.Qνe LandωLare parameters. ωLis the neutrino analog of the spectral shape parameter ρof Michel. Since in the Standard Model, Qνe L=1,ωL= 0, the measure- ment of dΓ/dyhas allowed a null-test of the Standard Model (see Listings below). Matrix element: All results in direct muon decay (energy spectra of the electron and of the neutrinos, polarizations, and angular distributions), and in inverse muon decay (thereaction cross section) at energies well below m Wc2,m a yb e parametrized in terms of amplitudes gγ εµand the Fermi coupling constant GF, using the matrix element 4GF √ 2/summationdisplay γ=S,V,T ε,µ=R,Lgγ εµ/angbracketleft¯eε|Γγ|(νe)n/angbracketright/angbracketleft(¯νµ)m|Γγ|µµ/angbracketright. (8) We use the notation of Fetscher et al. [2], who in turn use the sign conventions and deﬁnitions of Scheck [8]. Here, γ=S, V, T indicates a scalar, vector, or tensor interaction; and ε, µ=R,L indicate a right- or left-handed c hirality of the electron or muon. The chiralities nandmof the νeand ¯νµare then determined by the values of γ,ε,a n d µ. The particles are represented by ﬁelds of deﬁnite chirality [9]. As shown by Langacker and London [10], explicit lepton- number nonconservation still leads to a matrix element equiv-alent to Eq. (8). They conclude that it is not possible, even inprinciple, to test lepton-number conservation in (leptonic) muon decay if the ﬁnal neutrinos are massless and are not observed. The ten complex amplitudes g γ εµ(gT RRandgT LLare identi- cally zero) and GFconstitute 19 independent (real) parameters to be determined by experiment. The Standard Model interac- tion corresponds to one single amplitude gV LLbeing unity and all the others being zero. The (direct) muon decay experiments are compatible with an arbitrary mix of the scalar and vector amplitudes gS LLand gV LL– in the extreme even with purely scalar gS LL=2 ,gV LL=0 . The decision in favour of the Standard Model comes from thequantitative observation of inverse muon decay, which would beforbidden for pure g S LL[2]. Experimental determination of V–A:In order to deter- mine the amplitudes gγ εµuniquely from experiment, the fol- lowing set of equations, where the left-hand sides representexperimental results, has to be solved. a= 16(|g V RL|2+|gV LR|2)+|gS RL+6gT RL|2+|gS LR+6gT LR|2 a/prime= 16(|gV RL|2−|gV LR|2)+|gS RL+6gT RL|2−|gS LR+6gT LR|2 α=8 R e/braceleftBig gV RL(gS∗ LR+6gT∗ LR)+gV LR(gS∗ RL+6gT∗ RL)/bracerightBig α/prime=8 I m/braceleftBig gV LR(gS∗ RL+6gT∗ RL)−gV RL(gS∗ LR+6gT∗ LR)/bracerightBig b=4 (|gV RR|2+|gV LL|2)+|gS RR|2+|gS LL|2 b/prime=4 (|gV RR|2−|gV LL|2)+|gS RR|2−|gS LL|2 β=−4Re/braceleftBig gV RRgS∗ LL+gV LLgS∗ RR/bracerightBig β/prime=4 I m/braceleftBig gV RRgS∗ LL−gV LLgS∗ RR/bracerightBig c=1 2/braceleftBig |gS RL−2gT RL|2+|gS LR−2gT LR|2/bracerightBig c/prime=1 2/braceleftBig |gS RL−2gT RL|2−|gS LR−2gT LR|2/bracerightBig and Qνe L=1−/braceleftBig 1 4|gS LR|2+1 4|gS LL|2+|gV RR|2+|gV RL|2+3|gT LR|2/bracerightBig ωL=3 4{|gS RR|2+4|gV LR|2+|gS RL+2gT RL|2} |gS RL|2+|gS RR|2+4|gV LL|2+4|gV LR|2+1 2|gT RL|2}. It has been noted earlier by C. Jarlskog [11], that certain exper- iments observing the decay electron are especially informative if they yield the V-Avalues. The complete solution is now found as follows. Fetscher et al.[2] introduced four probabilities Qεµ(ε, µ=R,L) for the decay of a µ-handed muon into an ε-handed electron, and showed that there exist upper bounds onQRR,QLR,a n d QRL, and a lower bound on QLL.T h e s e probabilities are given in terms of the gγ εµ’s by Qεµ=1 4|gS εµ|2+|gV εµ|2+3 ( 1 −δεµ)|gT εµ|2, (9) where δεµ=1f o r ε=µ,a n d δεµ=0f o r ε/negationslash=µ.T h e y a r e related to the parameters a, b, c, a/prime,b/prime,a n d c/primeby /BG/BK/BJ /BG/BK/BJ/BG/BK/BJ /BG/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 µ QRR=2 (b+b/prime)/A , QLR=[ (a−a/prime)+6 (c−c/prime)]/2A, QRL=[ (a+a/prime)+6 (c+c/prime)]/2A, QLL=2 (b−b/prime)/A , (10) withA= 16. In the Standard Model, QLL= 1 and the others are zero. Since the upper bounds on QRR,QLR,a n d QRLare found to be small, and since the helicity of the νµin pion decay is known from experiment [12,13] to very high precision to be−1 [14], the cross section Sofinverse muon decay, normalized to the V-Avalue, yields [2] |g S LL|2≤4(1−S) (11) and |gV LL|2=S. (12) Thus the Standard Model assumption of a pure V-Aleptonic charged weak interaction of eandµis derived (within errors) from experiments at energies far below mass of the W±: Eq. (12) gives a lower limit for V-A, and Eqs. (9) and (11) give upper limits for the other four-fermion interactions. The existence of such upper limits may also be seen from QRR+QRL=( 1−ξ/prime)/2 andQRR+QLR=1 2(1 +ξ/3−16ξδ/9). Table 1 gives the current experimental limits on the magnitudes of the gγ εµ’s. More stringent limits on the six coupling constants gS LR,gV LR, gT LR,gS RL,gV RL,a n d gT RLhave been derived from upper limits on the neutrino mass [17]. Limits on the “charge retention”coordinates, as used in the older literature ( e.g.,R e f .1 8 ) ,a r e given by Burkard et al. [19]. Table 1. Coupling constants g γ εµ. Ninety-percent conﬁdence level experimental limits. The limits on |gS LL|and|gV LL|are from Ref. 15, and the others from a general analysis of muon decay measurements [16]. The experimental uncertainty on the muon polarization in pion decay is included. Note that, bydeﬁnition, |g S εµ|≤2,|gV εµ|≤1a n d |gT εµ|≤1/√ 3. |gS RR|<0.067 |gV RR|<0.034 |gT RR|≡0 |gS LR|<0.088 |gV LR|<0.036 |gT LR|<0.025 |gS RL|<0.417 |gV RL|<0.104 |gT RL|<0.104 |gS LL|<0.550 |gV LL|>0.960 |gT LL|≡0 |gS LR+6gT LR|<0.143 |gS RL+6gT RL|<0.418 |gS LR+2gT LR|<0.108 |gS RL+2gT RL|<0.417 |gS LR−2gT LR|<0.070 |gS RL−2gT RL|<0.418 References 1. L. Michel, Proc. Phys. Soc. A63, 514 (1950). 2. W. Fetscher, H.-J. Gerber, and K.F. Johnson, Phys. Lett. B173 , 102 (1986). 3. P. Langacker, Comm. Nucl. Part. Phys. 19, 1 (1989). 4. C. Bouchiat and L. Michel, Phys. Rev. 106, 170 (1957).5. T. Kinoshita and A. Sirlin, Phys. Rev. 107, 593 (1957). 6. T. Kinoshita and A. Sirlin, Phys. Rev. 108, 844 (1957). 7. W. Fetscher, Phys. Rev. D49, 5945 (1994). 8. F. Scheck, in Electroweak and Strong Interactions (Springer Verlag, 1996). 9. K. Mursula and F. Scheck, Nucl. Phys. B253 , 189 (1985). 10. P. Langacker and D. London, Phys. Rev. D39, 266 (1989). 11. C. Jarlskog, Nucl. Phys. 75, 659 (1966). 12. A. Jodidio et al., Phys. Rev. D34, 1967 (1986); A. Jodidio et al., Phys. Rev. D37, 237 (1988). 13. L.Ph. Roesch et al., Helv. Phys. Acta 55, 74 (1982). 14. W. Fetscher, Phys. Lett. 140B , 117 (1984). 15. S.R. Mishra et al., Phys. Lett. B252 , 170 (1990); S.R. Mishra, private communication;See also P. Vilain et al., Phys. Lett. B364 , 121 (1995). 16. C.A. Gagliardi, R.E. Tribble, and N.J. Williams, Phys. Rev. D72, 073002 (2005). 17. Gary Pr´ ezeau and Andriy Kurylov, Phys. Rev. Lett. 95, 101802 (2005). 18. S.E. Derenzo, Phys. Rev. 181, 1854 (1969). 19. H. Burkard et al., Phys. Lett. 160B , 343 (1985). µ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB µ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB µ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB µ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB ρ /C8 /BT/CA/BT/C5/BX/CC/BX/CAρ /C8 /BT/CA/BT/C5/BX/CC/BX/CAρ /C8 /BT/CA/BT/C5/BX/CC/BX/CAρ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 ρ /BP/BC /BA /BJ /BH /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BH/BC/BL ± /BC. /BC/BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH/BC/BL ± /BC. /BC/BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH/BC/BL ± /BC. /BC/BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH/BC/BL ± /BC. /BC/BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH/BC/BK/BC ± /BC. /BC/BC/BC/BF/BE ± /BC. /BC/BC/BD/BC/BC /BI/BZ /BE/BK/C5/CD/CB/CB/BX/CA /BC/BH /CB/C8/BX/BV /B7 /D7/D9/D6/CU/CP/CR/CT µ /B7/CP/D8/CC/CA/C1/CD/C5/BY/BC. /BJ/BH/BD/BK ± /BC. /BC/BC/BE/BI /BW/BX/CA/BX/C6/CI/C7 /BI/BL /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BE ± /BC. /BC/BI ± /BC. /BC/BK /BT/C5/C7/CA/CD/CB/C7 /BC/BG /C1/BV/BT/CA /C4/CX/D5/D9/CX/CS /BT/D6 /CC/C8/BV/BC. /BJ/BI/BE ± /BC. /BC/BC/BK /BD/BJ/BC/CZ /BE/BL/BY/CA/CH/BU/BX/CA/BZ/BX/CA /BI/BK /BT/CB/C8/C3 /B7 /BE/BH/DF/BH/BF /C5/CT/CE/CT /B7/BC. /BJ/BI/BC ± /BC. /BC/BC/BL /BE/BK/BC/CZ /BE/BL/CB/C0/BX/CA/CF /C7/C7/BW /BI/BJ /BT/CB/C8/C3 /B7 /BE/BH/DF/BH/BF /C5/CT/CE/CT /B7/BC. /BJ/BH/BC/BF ± /BC. /BC/BC/BE/BI /BK/BC/BC/CZ /BE/BL/C8/BX/C7/C8/C4/BX/CB /BI/BI /BT/CB/C8/C3 /B7 /BE/BC/DF/BH/BF /C5/CT/CE/CT /B7/BE/BK/CC/CW/CT /D5/D9/D3/D8/CT/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /BC . /BC/BC/BC/BE/BF /B4/CP/CS/CS/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/B5/CU/D6/D3/D1 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 /D8/CW/CT /C5/CX/CR/CW/CT/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6 η /BA/BE/BLη /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /BP /BC/BA /CC/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CX/D2/CR/D3 /D6/D4 /D3 /D6/CP/D8/CT/CS /CX/D2/D8/D3 /CP /D8 /DB /D3/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /AC/D8 /D8/D3 ρ /CP/D2/CSη /CQ /DD/BW/BX/CA/BX/C6/CI/C7 /BI/BL/BA η /C8 /BT/CA/BT/C5/BX/CC/BX/CAη /C8 /BT/CA/BT/C5/BX/CC/BX/CAη /C8 /BT/CA/BT/C5/BX/CC/BX/CAη /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 η /BP/BC /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA/BC. /BC/BJ/BD± /BC. /BC/BF/BJ± /BC. /BC/BC/BH /BF/BC/C5 /BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7 − /BC. /BC/BC/BJ± /BC. /BC/BD/BF /BH/BA/BF/C5 /BF/BC/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7 − /BC. /BD/BE± /BC. /BE/BD /BI/BF/BG/BI /BW/BX/CA/BX/C6/CI/C7 /BI/BL /C0/BU/BV /B7 /BD/BA/BI/DF/BI/BA/BK /C5/CT/CE/CT /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BE/BD± /BC. /BC/BC/BJ/BC± /BC. /BC/BC/BD/BC /BF/BC/C5 /BF/BD/BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7 − /BC. /BC/BD/BE± /BC. /BC/BD/BH± /BC. /BC/BC/BF /BH/BA/BF/C5 /BF/BD/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7/BC. /BC/BD/BD± /BC. /BC/BK/BD± /BC. /BC/BE/BI /BH/BA/BF/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7 − /BC. /BJ± /BC. /BH /BD/BJ/BC/CZ /BF/BE/BY/CA/CH/BU/BX/CA/BZ/BX/CA /BI/BK /BT/CB/C8/C3 /B7 /BE/BH/DF/BH/BF /C5/CT/CE/CT /B7 − /BC. /BJ± /BC. /BI /BE/BK/BC/CZ /BF/BE/CB/C0/BX/CA/CF /C7/C7/BW /BI/BJ /BT/CB/C8/C3 /B7 /BE/BH/DF/BH/BF /C5/CT/CE/CT /B7/BC. /BC/BH± /BC. /BH /BK/BC/BC/CZ /BF/BE/C8/BX/C7/C8/C4/BX/CB /BI/BI /BT/CB/C8/C3 /B7 /BE/BC/DF/BH/BF /C5/CT/CE/CT /B7 − /BE. /BC± /BC. /BL /BL/BE/BD/BF /BF/BF/C8/C4/BT/C6/C7 /BI/BC /C0/BU/BV /B7 /CF/CW/D3/D0/CT /D7/D4 /CT/CR/B9/D8/D6/D9/D1/BF/BC/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/BF/BDα /BPα/prime/BP /BC /CP/D7/D7/D9/D1/CT/CS/BA/BF/BEρ /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /BP /BC/BA/BJ/BH/BA/BF/BF/CC/DB /D3/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /AC/D8 /D8/D3 ρ /CP/D2/CSη /BN /C8/C4/BT/C6/C7 /BI/BC /CS/CX/D7/CR/D3/D9/D2/D8/D7 /DA/CP/D0/D9/CT /CU/D3 /D6η /BA δ /C8 /BT/CA/BT/C5/BX/CC/BX/CAδ /C8 /BT/CA/BT/C5/BX/CC/BX/CAδ /C8 /BT/CA/BT/C5/BX/CC/BX/CAδ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 δ /BP /BC/BA/BJ/BH/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BG/BL/BH ± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BL/BH ± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BG/BL/BH ± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BL/BH ± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BG/BL/BI/BG ± /BC. /BC/BC/BC/BI/BI ± /BC. /BC/BC/BD/BD/BE /BI/BZ /BZ/BT/C8/C7/C6/BX/C6/C3 /C7 /BC/BH /CB/C8/BX/BV /B7 /D7/D9/D6/CU/CP/CR/CT µ /B7/CP/D8/CC/CA/C1/CD/C5/BY/BC. /BJ/BG/BK/BI ± /BC. /BC/BC/BE/BI ± /BC. /BC/BC/BE/BK /BF/BG/BU/BT/C4/C3/BX /BK/BK 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/D6/D6/CT/CR/D8/CX/D3/D2/D7 /CX/D2 /CE /C7/CB/CB/C4/BX/CA /BI/BL/BA /vextendsingle/vextendsingle/B4ξ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B5 × /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4ξ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B5 × /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4ξ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B5 × /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4ξ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B5 × /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5/vextendsingle/vextendsingle/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 ξ /BP /BD/B8 /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /BP /BD/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC/BC/BJ± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC/BC/BJ± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC/BC/BJ± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC/BC/BJ± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC/BC/BF± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BF/BK /C2/BT/C5/C1/BX/CB/C7/C6 /BC/BI /CC/CF/CB/CC /B7 /D7/D9/D6/CU/CP/CR/CT µ /B7/CQ/CT /CP /D1/BD. /BC/BC/BE/BJ± /BC. /BC/BC/BJ/BL± /BC. /BC/BC/BF/BC /BU/BX/C4 /CC/CA/BT/C5/C1 /BK/BJ /BV/C6/CC/CA /CB/C1/C6/B8π /CS/CT/CR/CP /DD/CX /D2/AD/CX/CV/CW/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC/BD/BF± /BC. /BC/BC/BF/BC± /BC. /BC/BC/BH/BF /BF/BI/C1/C5/BT/CI/BT /CC/C7 /BL/BE /CB/C8/BX/BV /B7 /C3 /B7→µ /B7νµ/BC. /BL/BJ/BH± /BC. /BC/BD/BH /BT/C3/C0/C5/BT/C6/C7 /CE /BI/BK /BX/C5/CD/C4 /BD/BG/BC /CZ/BZ/BC. /BL/BJ/BH± /BC. /BC/BF/BC /BI/BI/CZ /BZ/CD/CA/BX/CE/C1/BV/C0 /BI/BG /BX/C5/CD/C4 /CB/CT/CT /BT/C3/C0/C5/BT/B9/C6/C7 /CE/BI /BK/BC. /BL/BC/BF± /BC. /BC/BE/BJ /BF/BJ/BT/C4/C1/B9/CI/BT/BW/BX /BI/BD /BX/C5/CD/C4 /B7 /BE/BJ /CZ/BZ/BC. /BL/BF± /BC. /BC/BI /BK/BF/BH/BG /C8/C4/BT/C6/C7 /BI/BC /C0/BU/BV /B7 /BK/BA/BK /CZ/BZ/BC. /BL/BJ± /BC. /BC/BH /BL/CZ /BU/BT/CA/BW/C7/C6 /BH/BL /BV/C6/CC/CA /BU/D6/D3/D1/D3/CU/D3 /D6/D1 /D8/CP /D6/B9/CV/CT/D8/BF/BI/CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /C1/C5/BT/CI/BT /CC/C7 /BL/BE /CX/D7/vextendsingle/vextendsingleξ /C8µ/vextendsingle/vextendsingle> /BC. /BL/BL/BC/BA /CC/CW/CX/D7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /D3/CU /C3 /B7/CS/CT/CR/CP /DD /B8/D2 /D3 /D8π /B7/CS/CT/CR/CP /DD /B8/D7 /D3/DB /CT /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /CX/D8 /CX/D2 /CP/D2 /CP/DA/CT/D6/CP/CV/CT/B8 /D2/D3 /D6/CS/D3 /DB /CT/DD /CT/D8 /D7/CT/D8 /D9/D4 /CP /D7/CT/D4/CP /D6/CP/D8/CT /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CU/D3 /D6 /C3 /D6/CT/D7/D9/D0/D8/D7/BA/BF/BJ/BW/CT/D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CQ /DD /D1/CT/CS/CX/D9/D1 /D2/D3/D8 /CZ/D2/D3 /DB/D2 /D7/D9Æ/CR/CX/CT/D2/D8/D0/DD /DB /CT/D0/D0/BA ξ× /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5 ×δ /BBρ ξ× /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5 ×δ /BBρ ξ× /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5 ×δ /BBρ ξ× /B4µ /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6/B5 ×δ /BBρ/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC > /BC. /BL/BL/BI/BK/BE> /BC. /BL/BL/BI/BK/BE> /BC. /BL/BL/BI/BK/BE> /BC. /BL/BL/BI/BK/BE/BL/BC /BF/BK/C2/C7/BW/C1/BW/C1/C7 /BK/BI /CB/C8/BX/BV /B7 /CC/CA/C1/CD/C5/BY ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BL/BL/BI/BI /BL/BC /BF/BL/CB/CC/C7/C3/BX/CA /BK/BH /CB/C8/BX/BV /B7 µ /B9/D7/D4/CX/D2 /D6/D3/D8/CP/D8/CX/D3/D2 > /BC. /BL/BL/BH/BL /BL/BC /BV/BT/CA/CA /BK/BF /CB/C8/BX/BV /B7 /BD/BD /CZ/BZ/BF/BK/C2/C7/BW/C1/BW/C1/C7 /BK/BI /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BV/BT/CA/CA /BK/BF /CP/D2/CS /CB/CC/C7/C3/BX/CA /BK/BH/BA /CC/CW/CT /DA/CP/D0/D9/CT /CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /D8/CW/CT/CT/D6/D6/CP/D8/D9/D1/BA/BF/BL/CB/CC/C7/C3/BX/CA /BK/BH /AC/D2/CS /B4 ξ /C8µδ /BBρ /B5> /BC/BA/BL/BL/BH/BH /CP/D2/CS > /BC/BA/BL/BL/BI/BI/B8 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D6/D7/D8 /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D2/CT/DB µ/D7/D4/CX/D2/B9/D6/D3/D8/CP/D8/CX/D3/D2 /CS/CP/D8/CP /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /DB/CX/D8/CW /BV/BT/CA/CA /BK/BF /CS/CP/D8/CP/BA /C1/D2 /CE− /BT/D8/CW/CT/D3 /D6/DD /B8/B4δ /BBρ /B5 /BP /BD/BA/BC/BA ξ/prime/BP /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /CT /B7ξ/prime/BP /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /CT /B7ξ/prime/BP /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /CT /B7ξ/prime/BP /C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /CT /B7/B4 /CE− /BT /B5 /D8/CW/CT/D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 /D8/CW/CT /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /BP ± /BD/CU /D3 /D6 /CT±/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CF /CT/CW/CP/DA/CT /AD/CX/D4/D4 /CT/CS /D8/CW/CT /D7/CX/CV/D2 /CU/D3 /D6 /CT−/D7/D3 /D3/D9/D6 /D4 /D6/D3/CV/D6/CP/D1/D7 /CR/CP/D2 /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BK± /BC. /BC/BG/BH /BD/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BV/C6/CC/CA /B7 /BU/CW/CP/CQ/CW/CP /B7 /CP/D2/D2/CX/CW/CX/D0/BC. /BK/BL± /BC. /BE/BK /BE/BL/CZ /CB/BV/C0/CF /BT/CA/CC/CI /BI/BJ /C7/CB/C8/C3 − /C5/D3/D0/D0/CT/D6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BC. /BL/BG± /BC. /BF/BK /BU/C4/C7/C7/C5 /BI/BG /BV/C6/CC/CA /B7 /BU/D6/CT/D1/D7/BA /D8/D6/CP/D2/D7/B9/D1/CX/D7/D7/BA/BD. /BC/BG± /BC. /BD/BK /BW/CD/BV/C4/C7/CB /BI/BG /BV/C6/CC/CA /B7 /BU/CW/CP/CQ/CW/CP /D7/CR/CP/D8/D8/CT/D6/B9/CX/D2/CV/BD. /BC/BH± /BC. /BF/BC /BU/CD/C0/C4/BX/CA /BI/BF /BV/C6/CC/CA /B7 /BT/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 ξ/prime/prime/C8 /BT/CA/BT/C5/BX/CC/BX/CAξ/prime/prime/C8 /BT/CA/BT/C5/BX/CC/BX/CAξ/prime/prime/C8 /BT/CA/BT/C5/BX/CC/BX/CAξ/prime/prime/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH± /BC. /BF/BI /BC. /BI/BH± /BC. /BF/BI/BC. /BI/BH± /BC. /BF/BI /BC. /BI/BH± /BC. /BF/BI/BF/BE/BI/CZ /BG/BC/BU/CD/CA/C3/BT/CA/BW /BK/BH /BV/C6/CC/CA /B7 /BU/CW/CP/CQ/CW/CP /B7 /CP/D2/D2/CX/CW/CX/D0/BG/BC/BU/CD/CA/C3/BT/CA/BW /BK/BH /D1/CT/CP/D7/D9/D6/CT /B4 ξ/prime/prime/B9ξξ/prime/B5/slashbigξ /CP/D2/CSξ/prime/CP/D2/CS /D7/CT/D8 ξ /BP/BD /BA/CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/B9/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/B9/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/B9/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/B9/CC/CD/C5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF± /BJ. /BJ± /BF. /BG /BF/BC/C5 /BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7/BD/BI± /BE/BD± /BD/BC /BH/BA/BF/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BT/D2/D2/CX/CW/CX/D0 /BL/DF/BH/BF/C5/CT/CE/CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C6/C7/CA/C5/BT/C4 /CC/C7 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C6/C7/CA/C5/BT/C4 /CC/C7 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C6/C7/CA/C5/BT/C4 /CC/C7 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/CC/CD/C5 /CC/CA/BT/C6/CB/CE/BX/CA/CB/BX /CT /B7/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C6/C7/CA/C5/BT/C4 /CC/C7 /C8/C4/BT/C6/BX /C7/BY µ /CB/C8/C1/C6/B8 /CT /B7/C5/C7/C5/BX/C6/CC/CD/C5/CI/CT/D6/D3 /CX/CU /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CW/D3/D0/CS/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BE± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BF. /BJ± /BJ. /BJ± /BF. /BG /BF/BC/C5 /BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7/BJ± /BE/BE± /BJ /BH/BA/BF/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BT/D2/D2/CX/CW/CX/D0 /BL/DF/BH/BF/C5/CT/CE α /BB /BTα /BB /BTα /BB /BTα /BB /BT/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BG± /BG. /BF /BC. /BG± /BG. /BF/BC. /BG± /BG. /BF /BC. /BG± /BG. /BF /BG/BD/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH± /BH/BC± /BD/BG /BH/BA/BF/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7/BG/BD/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BAα/prime/BB /BTα/prime/BB /BTα/prime/BB /BTα/prime/BB /BT/CI/CT/D6/D3 /CX/CU /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CW/D3/D0/CS/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BF. /BG± /BE/BD. /BF± /BG. /BL /BF/BC/C5 /BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7 − /BC. /BE± /BG. /BF /BG/BE/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG/BJ± /BH/BC± /BD/BG /BH/BA/BF/C5 /BG/BF/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7/BG/BE/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/BG/BF/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /D1/CT/CP/D7/D9/D6/CT /CT /B7/D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/D7 /C8T/BD /CP/D2/CS /C8T/BE /DA/CT/D6/D7/D9/D7 /CT /B7/CT/D2/CT/D6/CV/DD /BA β /BB /BTβ /BB /BTβ /BB /BTβ /BB /BT/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BL± /BI. /BE /BF. /BL± /BI. /BE/BF. /BL± /BI. /BE /BF. /BL± /BI. /BE /BG/BG/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE± /BD/BJ± /BI /BH/BA/BF/C5 /BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7/BG/BG/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA β/prime/BB /BTβ/prime/BB /BTβ/prime/BB /BTβ/prime/BB /BT/CI/CT/D6/D3 /CX/CU /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CW/D3/D0/CS/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH± /BJ. /BK± /BD. /BK /BF/BC/C5 /BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7/BD. /BH± /BI. /BF /BG/BH/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD. /BF± /BF. /BH± /BC. /BI /BF/BC/C5 /BG/BI/BW /BT/C6/C6/BX/BU/BX/CA/BZ /BC/BH /BV/C6/CC/CA /B7 /BJ/DF/BH/BF /C5/CT/CE /CT /B7/BD/BJ± /BD/BJ± /BI /BH/BA/BF/C5 /BG/BJ/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BV/C6/CC/CA /B7 /BL/DF/BH/BF /C5/CT/CE /CT /B7/BG/BH/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/BG/BIα /BPα/prime/BP /BC /CP/D7/D7/D9/D1/CT/CS/BA/BG/BJ/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /D1/CT/CP/D7/D9/D6/CT /CT /B7/D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/D7 /C8T/BD /CP/D2/CS /C8T/BE /DA/CT/D6/D7/D9/D7 /CT /B7/CT/D2/CT/D6/CV/DD /BA/CP /BB /BT /CP /BB /BT/CP /BB /BT /CP /BB /BT/CC/CW/CX/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D8/D3 /D8/CW/CP/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B4/D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C5/D9/D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CP/CQ /D3/DA/CT/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH. /BL /BL/BC /BG/BK/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC/BG/BK/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/CP/prime/BB /BT /CP/prime/BB /BT/CP/prime/BB /BT /CP/prime/BB /BT/CC/CW/CX/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D8/D3 /D8/CW/CP/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B4/D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C5/D9/D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CP/CQ /D3/DA/CT/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BF± /BG. /BD /BG/BL/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC/BG/BL/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/B4 /CQ/prime/B7 /CQ /B5/BB /BT /B4 /CQ/prime/B7 /CQ /B5/BB /BT/B4 /CQ/prime/B7 /CQ /B5/BB /BT /B4 /CQ/prime/B7 /CQ /B5/BB /BT/CC/CW/CX/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D8/D3 /D8/CW/CP/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B4/D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C5/D9/D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CP/CQ /D3/DA/CT/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC/BG /BL/BC /BH/BC/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BY/C1/CC/BH/BC/BZ/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/BU/CD/CA/C3/BT/CA/BW /BK/BH /BU /BA/CR /BB /BT /CR /BB /BT/CR /BB /BT /CR /BB /BT/CC/CW/CX/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D0/D8/CT/D6/D2/CP/D8/CX/DA/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D8/D3 /D8/CW/CP/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B4/D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C5/D9/D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CP/CQ 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/B4/BV/BX/CA/C6/B5/BZ/CD/CA/BX/CE/C1/BV/C0 /BI/BG /C8/C4 /BD/BD /BD/BK/BH /C1/BA/C1/BA /BZ/D9/D6/CT/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/C3/C1/BT/BX/B5/BU/CD/C0/C4/BX/CA /BI/BF /C8/C4 /BJ /BF/BI/BK /BT/BA /BU/D9/CW/D0/CT/D6/B9/BU/D6/D3/CV/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/C5/BX/CH/BX/CA /BI/BF /C8/CA /BD/BF/BE /BE/BI/BL/BF /CB/BA/C4/BA /C5/CT/DD /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/BV/C0/BT/CA/C8 /BT/C3 /BI/BE /C8/C4 /BD /BD/BI /BZ/BA /BV/CW/CP /D6/D4/CP/CZ /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BV/C7/C6/BY /C7/CA/CC/C7 /BI/BE /C6/BV /BE/BI /BE/BI/BD /BZ/BA /BV/D3/D2/CU/D3 /D6/D8/D3 /CT/D8 /CP/D0/BA /B4/C1/C6/BY/C6/B8 /CA/C7/C5/BT/B8 /BV/BX/CA/C6/B5/BT/C4/C1/B9/CI/BT/BW/BX /BI/BD /C2/BX/CC/C8 /BD/BF /BF/BD/BF /CB/BA/BT/BA /BT/D0/CX/B9/CI/CP/CS/CT/B8 /C1/BA/C1/BA /BZ/D9/D6/CT/DA/CX/CR/CW/B8 /BU/BA/BT/BA /C6/CX/CZ /D3/D0/D7/CZ/DD/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BG/BC /BG/BH/BE/BA/BV/CA/C1/CC/CC/BX/C6/BW/BX/C6 /BI/BD /C8/CA /BD/BE/BD /BD/BK/BE/BF /CA/BA/CA/BA /BV/D6/CX/D8/D8/CT/D2/CS/CT/D2/B8 /CF/BA/BW/BA /CF /CP/D0/CZ /CT/D6/B8 /C2/BA /BU/CP/D0/D0/CP/D1 /B4/CF/C1/CB/BV/B7/B5/C3/CA/CD/BZ/BX/CA /BI/BD /CD/BV/CA/C4 /BL/BF/BE/BE /D9/D2/D4/D9/CQ/BA /C0/BA /C3/D6/D9/CV/CT/D6 /B4/C4/CA/C4/B5/BZ/CD/CA/BX/CE/C1/BV/C0 /BI/BC /C2/BX/CC/C8 /BD/BC /BE/BE/BH /C1/BA/C1/BA /BZ/D9/D6/CT/DA/CX/CR/CW/B8 /BU/BA/BT/BA /C6/CX/CZ /D3/D0/D7/CZ/DD /B8 /C4/BA/CE/BA /CB/D9/D6/CZ /D3/DA/CP /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BF/BJ /BF/BD/BK/BA/C8/C4/BT/C6/C7 /BI/BC /C8/CA /BD/BD/BL /BD/BG/BC/BC /CA/BA/C2/BA /C8/D0/CP/D2/D3 /B4/BV/C7/C4/CD/B5/BT/CB/C0/C3/C1/C6 /BH/BL /C6/BV /BD/BG /BD/BE/BI/BI /C2/BA /BT/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BU/BT/CA/BW/C7/C6 /BH/BL /C8/CA/C4 /BE /BH/BI /C5/BA /BU/CP /D6/CS/D3/D2/B8 /BW/BA /BU/CT/D6/D0/CT/DD /B8 /C4/BA/C5/BA /C4/CT/CS/CT/D6/D1/CP/D2 /B4/BV/C7/C4/CD/B5/C4/BX/BX /BH/BL /C8/CA/C4 /BF /BH/BH /C2/BA /C4/CT/CT/B8 /C6/BA/C8 /BA /CB/CP/D1/CX/D3/D7 /B4/BV/C7/C4/CD/B5 τ /C2 /BP /BD /BE τ /CS/CX/D7/CR/D3/DA/CT/D6/DD /D4/CP/D4 /CT/D6 /DB /CP/D7 /C8/BX/CA/C4 /BJ/BH/BA /CT /B7/CT−→τ /B7τ−/CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2/D8/CW/D6/CT/D7/CW/D3/D0/CS /CQ /CT/CW/CP/DA/CX/D3 /D6 /CP/D2/CS /D1/CP/CV/D2/CX/D8/D9/CS/CT /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D4 /D3/CX/D2/D8/D0/CX/CZ /CT /D7/D4/CX/D2/B9/BD/BB/BE /BW/CX/D6/CP/CR /D4/CP /D6/D8/CX/CR/D0/CT/BA /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /D6/D9/D0/CT/CS /D3/D9/D8 /D4 /D3/CX/D2/D8/D0/CX/CZ /CT /D7/D4/CX/D2/B9/BC /D3 /D6/D7/D4/CX/D2/B9/BD /D4/CP /D6/D8/CX/CR/D0/CT/BA /BY/BX/C4/BW/C5/BT/C6 /BJ/BK /D6/D9/D0/CT/CS /D3/D9/D8 /C2 /BP /BF/BB/BE/BA /C3/C1/CA/C3/BU/CH /BJ/BL /CP/D0/D7/D3/D6/D9/D0/CT/CS /D3/D9/D8 /C2 /BP/CX/D2/D8/CT/CV/CT/D6/B8 /C2 /BP /BF/BB/BE/BA τ /C5/BT/CB/CBτ /C5/BT/CB/CBτ /C5/BT/CB/CBτ /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BJ/BI. /BK/BG± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BJ/BI. /BK/BG± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ/BJ/BI. /BK/BG± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BJ/BI. /BK/BG± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BJ/BI. /BK/BD /B7/BC. /BE/BH − /BC. /BE/BF± /BC. /BD/BH /BK/BD /BT/C6/BT/CB/C0/C1/C6 /BC/BJ /C3/BX/BW/CA /BI/BA/BJ /D4/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BF. /BH/BG/DF /BF. /BJ/BK /BZ/CT/CE /BD/BJ/BJ/BI. /BI/BD± /BC. /BD/BF± /BC. /BF/BH /BD/BU/BX/C4/C7/CD/CB /BC/BJ /BU/BX/C4/C4 /BG/BD/BG /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE/BD/BJ/BJ/BH. /BD± /BD. /BI± /BD. /BC /BD/BF/BA/BF/CZ /BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BT /C7/C8 /BT/C4 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BJ/BJ/BK. /BE± /BC. /BK± /BD. /BE /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD/BJ/BJ/BI. /BL/BI /B7/BC. /BD/BK − /BC. /BE/BD /B7/BC. /BE/BH − /BC. /BD/BJ /BI/BH /BF/BU/BT/C1 /BL/BI /BU/BX/CB /BX /CT/CT/CR/D1 /BP/BF. /BH/BG/DF /BF. /BH/BJ /BZ/CT/CE/BD/BJ/BJ/BI. /BF± /BE. /BG± /BD. /BG /BD/BD/CZ /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C5 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF /BD/BC. /BI /BZ/CT/CE/BD/BJ/BK/BF /B7/BF − /BG /BI/BL/BE /BH/BU/BT /BV/C1/C6/C7 /BJ/BK /BU /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP /BF/BA/BD/DF /BJ/BA/BG /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BJ/BJ. /BK± /BC. /BJ± /BD. /BJ /BF/BH/CZ /BI/BU/BT/C4/BX/CB/CC /BL/BF /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ/BD/BJ/BJ/BI. /BL /B7/BC. /BG − /BC. /BH± /BC. /BE /BD/BG /BJ/BU/BT/C1 /BL/BE /BU/BX/CB /CA/CT/D4/D0/BA /CQ /DD /BU/BT/C1/BL/BI/BD/BU/BX/C4/C7/CD/CB /BC/BJ /AC/D8 τ /D4/D7/CT/D9/D3 /CS/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 τ→ππ /B7π−ντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7/D1ντ /BP/BC /BA /BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BT /AC/D8τ /D4/D7/CT/D9/CS/D3/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 τ→π±≤ /BEπ /BCντ /CP/D2/CS τ→π±π /B7π−≤ /BDπ /BCντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D1ντ /BP/BC/BA/BF/BU/BT/C1/BL/BI /AC/D8 σ /B4 /CT /B7/CT−→τ /B7τ−/B5 /CP/D8 /CS/CX/AB/CT/D6/CT/D2/D8 /CT/D2/CT/D6/CV/CX/CT/D7 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C5 /AC/D8τ /D4/D7/CT/D9/CS/D3/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2τ−→ /BEπ−π /B7ντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D7/D9/D0/D8/CP/D7/D7/D9/D1/CT/D7 /D1ντ /BP/BC/BA/BH/BU/BT /BV/C1/C6/C7 /BJ/BK /BU /DA/CP/D0/D9/CT /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CT±/CG∓/D8/CW/D6/CT/D7/CW/D3/D0/CS/BA /C8/D9/CQ/D0/CX/D7/CW/CT/CS /D1/CP/D7/D7 /BD/BJ/BK/BE /C5/CT/CE /CX/D2/CR/D6/CT/CP/D7/CT/CS/CQ /DD /BD /C5/CT/CE /D9/D7/CX/D2/CV /D8/CW/CT /CW/CX/CV/CW /D4 /D6/CT/CR/CX/D7/CX/D3/D2 ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /D8/D3/CT/D0/CX/D1/CX/D2/CP/D8/CT /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /CB/C8/BX/BT/CA /CT/D2/CT/D6/CV/DD /CR/CP/D0/CX/CQ /D6/CP/D8/CX/D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/BI/BU/BT/C4/BX/CB/CC /BL/BF /AC/D8 /D7/D4 /CT/CR/D8/D6/CP /D3/CU /D1/CX/D2/CX/D1/D9/D1 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/CP/D0/D0/DD /CP/D0/D0/D3 /DB /CT/CSτ /D1/CP/D7/D7 /CX/D2 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CT/CT /B7/CT−→τ /B7τ−→ /B4π /B7/D2π /BCντ /B5/B4π−/D1π /BCντ /B5 /D2≤ /BE/B8 /D1≤ /BE/B8 /BD≤ /D2 /B7 /D1≤ /BF/BA /C1/CU/D1ντ/negationslash/BP /BC/B8 /D6/CT/D7/D9/D0/D8 /CX/D2/CR/D6/CT/CP/D7/CT/D7 /CQ /DD/B4 /D1 /BE ντ /BB/BD/BD/BC/BC /C5/CT/CE/B5/BA/BJ/BU/BT/C1/BL/BE /AC/D8 σ /B4 /CT /B7/CT−→τ /B7τ−/B5 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS /D9/D7/CX/D2/CV /CTµ /CT/DA/CT/D2/D8/D7/BA /B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT /B4 /D1τ /B7− /D1τ− /B5/BB /D1/CP/DA/CT/D6/CP/CV/CT/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK× /BD/BC− /BG< /BE. /BK× /BD/BC− /BG< /BE. /BK× /BD/BC− /BG< /BE. /BK× /BD/BC− /BG/BL/BC /BU/BX/C4/C7/CD/CB /BC/BJ /BU/BX/C4/C4 /BG/BD/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BC× /BD/BC− /BF/BL/BC /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BT /C7/C8 /BT/C4 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 τ /C5/BX/BT/C6 /C4/C1/BY/BXτ /C5/BX/BT/C6 /C4/C1/BY/BXτ /C5/BX/BT/C6 /C4/C1/BY/BXτ /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL/BC. /BI± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BL/BC. /BI± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BL/BC. /BI± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BL/BC. /BI± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BL/BC. /BL± /BD. /BG± /BD. /BC /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /CC /BW/C4/C8/C0 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BE/BL/BF. /BE± /BE. /BC± /BD. /BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BU /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BE/BL/BC. /BD± /BD. /BH± /BD. /BD /BU/BT/CA/BT /CC/BX /BL/BJ /CA /BT/C4/BX/C8 /BD/BL/BK/BL/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BE/BK/BL. /BE± /BD. /BJ± /BD. /BE /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /BX /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BE/BK/BL. /BC± /BE. /BK± /BG. /BC /BH/BJ/BA/BG/CZ /BU/BT/C4/BX/CB/CC /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE /BG/BL/BC /BG/BL/BC/BG/BL/BC /BG/BL/BC/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BL/BD. /BE± /BE. /BC± /BD. /BE /BU/BT/CA/BT /CC/BX /BL/BJ /C1 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BJ /CA/BE/BL/BD. /BG± /BF. /BC /BT/BU/CA/BX/CD /BL/BI /BU /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BW /BT/C4/B9/C4/BT/C0 /BC/BG /CC/BE/BL/BC. /BD± /BG. /BC /BF/BG/CZ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C3 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BU/BE/BL/BJ± /BL± /BH /BD/BI/BJ/BD /BT/BU/BX /BL/BH /CH /CB/C4/BW /BD/BL/BL/BE/DF/BD/BL/BL/BF /CB/C4/BV /D6/D9/D2/D7/BF/BC/BG± /BD/BG± /BJ /BG/BD/BC/BC /BU/BT /CC/CC/C4/BX /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BF/BC/BD± /BE/BL /BF/BJ/BK/BC /C3/C4/BX/C1/C6/CF /C7/CA/CC /BK/BL /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BH/DF /BG/BI /BZ/CT/CE/BE/BK/BK± /BD/BI± /BD/BJ /BK/BC/BJ /BT/C5/C1/BW/BX/C1 /BK/BK /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BF/BC/BI± /BE/BC± /BD/BG /BI/BL/BH /BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BK/BK /BV /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP /BF/BI /BZ/CT/CE/BE/BL/BL± /BD/BH± /BD/BC /BD/BF/BD/BD /BT/BU/BT /BV/C0/C1 /BK/BJ /BV /C0/CA/CB /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BE/BL/BH± /BD/BG± /BD/BD /BH/BI/BL/BI /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C8 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BL/BA/BF/DF/BD/BC/BA/BI /BZ/CT/CE/BF/BC/BL± /BD/BJ± /BJ /BF/BJ/BK/BK /BU/BT/C6/BW /BK/BJ /BU /C5/BT /BV /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BF/BE/BH± /BD/BG± /BD/BK /BK/BG/BJ/BC /BU/BX/BU/BX/C3 /BK/BJ /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP /BD/BC/BA/BH /BZ/CT/CE/BG/BI/BC± /BD/BL/BC /BD/BC/BE /BY/BX/C4/BW/C5/BT/C6 /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE τ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH τ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH τ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH τ /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /BT/C6/C7/C5/BT/C4 /CH/CC/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D7/D1/CP/D0/D0 /D4 /D6/D3/DA/CX/CS/CX/D2/CV /D2/D3 /D8/CW/D6/CT/D7/CW/D3/D0/CS/D7 /CP /D6/CT/D2/CT/CP /D6/CQ /DD /BA µτ /BB/B4 /CT /AMh /BB/BE /D1τ /B5− /BD/BP/B4 /CVτ− /BE/B5/BB/BE µτ /BB/B4 /CT /AMh /BB/BE /D1τ /B5− /BD/BP/B4 /CVτ− /BE/B5/BB/BE µτ /BB/B4 /CT /AMh /BB/BE /D1τ /B5− /BD/BP/B4 /CVτ− /BE/B5/BB/BE µτ /BB/B4 /CT /AMh /BB/BE /D1τ /B5− /BD/BP/B4 /CVτ− /BE/B5/BB/BE/BY /D3 /D6 /CP /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /CJ/B4 /CVτ− /BE/B5/BB/BE /BP /BD/BD/BJ /BJ/BE/BD/B4/BH/B5 × /BD/BC− /BK/CL/B8 /D7/CT/CT /BX/C1/BW/BX/C4/C5/BT/C6 /BC/BJ/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF /B4/BV/C4 /BP /BL/BH/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF /B4/BV/C4 /BP /BL/BH/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF /B4/BV/C4 /BP /BL/BH/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF /B4/BV/C4 /BP /BL/BH/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BD/BF /BL/BH /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C3 /BW/C4/C8/C0 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/CP/D8 /C4/BX/C8/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BC/BJ /BL/BH /BE/BT /BV/C0/BT/CA/BW /BC/BG /BZ /C4/BF /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/CP/D8 /C4/BX/C8/BE >− /BC. /BC/BC/BJ /CP/D2/CS < /BC. /BC/BC/BH /BL/BH /BF/BZ/C7/C6/CI/BT/C4/BX/CI/B9/CB/BA/BA/BA /BC/BC /CA/CE/CD/BX /CT /B7/CT−→τ /B7τ−/CP/D2/CS/CF→τντ >− /BC. /BC/BH/BE /CP/D2/CS < /BC. /BC/BH/BK /BL/BH /BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BX /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 >− /BC. /BC/BI/BK /CP/D2/CS < /BC. /BC/BI/BH /BL/BH /BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C6 /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 >− /BC. /BC/BC/BG /CP/D2/CS < /BC. /BC/BC/BI /BL/BH /BI/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /CA/CE/CD/BX /CI→τ /B7τ−/CP/D8 /C4/BX/C8 < /BC. /BC/BD /BL/BH /BJ/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BF /CA/CE/CD/BX /CI→τ /B7τ−/CP/D8 /C4/BX/C8 < /BC. /BD/BE /BL/BC /BZ/CA/C1/BY /C7/C4/CB /BL/BD /CA/CE/CD/BX /CI→ττγ /CP/D8 /C4/BX/C8 < /BC. /BC/BE/BF /BL/BH /BK/CB/C1/C4 /CE/BX/CA/C5/BT/C6 /BK/BF /CA/CE/CD/BX /CT /B7/CT−→τ /B7τ−/CP/D8/C8/BX/CC/CA/BT/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C3 /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8√ s /CQ/CT /D8 /DB /CT/CT/D2 /BD/BK/BF /CP/D2/CS /BE/BC/BK /BZ/CT/CE/BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D1/CX/D8/D7/B8 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CP/D0/D7/D3/D5/D9/D3/D8/CT /CP /DA/CP/D0/D9/CT /D3/CU − /BC. /BC/BD/BK± /BC. /BC/BD/BJ/BA/BE/BT /BV/C0/BT/CA/BW /BC/BG /BZ /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8√ s /CQ/CT /D8 /DB /CT/CT/D2 /BD/BK/BL /CP/D2/CS /BE/BC/BI /BZ/CT/CE/B8 /CP/D2/CS /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D1/CP/CV/D2/CT/D8/CX/CR/D1/D3/D1/CT/D2/D8 /CP/D2/D3/D1/CP/D0/DD /BA/BF/BZ/C7/C6/CI/BT/C4/BX/CI/B9/CB/C8/CA/C1/C6/BU/BX/CA/BZ /BC/BC /D9/D7/CT /CS/CP/D8/CP /D3/D2 /D8/CP/D9 /D0/CT/D4/D8/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /C4/BX/C8/BD/B8 /CB/C4/BV/B8 /CP/D2/CS/C4/BX/C8/BE/B8 /CP/D2/CS /CS/CP/D8/CP /CU/D6/D3/D1 /CR/D3/D0/D0/CX/CS/CT/D6/D7 /CP/D2/CS /C4/BX/C8/BE /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D0/CX/D1/CX/D8/D7/BA /BT/D7/D7/D9/D1/CT /CX/D1/CP/CV/CX/D2/CP /D6/DD /CR/D3/D1/D4 /D3/B9/D2/CT/D2/D8 /CX/D7 /DE/CT/D6/D3/BA/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BX /D9/D7/CT /CI→τ /B7τ−γ /CT/DA/CT/D2/D8/D7/BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /D0/CX/D1/CX/D8/D7/B8 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CP/D0/D7/D3/D5/D9/D3/D8/CT /CP /DA/CP/D0/D9/CT /D3/CU /BC . /BC/BC/BG± /BC. /BC/BE/BJ± /BC. /BC/BE/BF/BA/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C6 /D9/D7/CT /CI→τ /B7τ−γ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CU /D3 /D6 /D3/AB/B9/D7/CW/CT/D0/D0 τ /B3/D7 /CW/CP/DA/CX/D2/CV /D4 /BE/D6/CP/D2/CV/CX/D2/CV /CU/D6/D3/D1 /D1 /BE τ /D8/D3 /B4 /C5/CI /DF /D1τ /B5 /BE/BA/BI/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /D9/D7/CT /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D9/D0/D8/D7/BA/BJ/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BF /D0/CX/D1/CX/D8 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /A0/B4 /CI→τ /B7τ−/B5/B8 /CP/D2/CS /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CP/D2/D3/D1/CP/D0/DD /BA/BK/CB/C1/C4 /CE/BX/CA/C5/BT/C6 /BK/BF /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→τ /B7τ−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CU/D3 /D6 /D5 /BE/D9/D4 /D8/D3 /B4/BF/BJ /BZ/CT/CE/B5 /BE/BA τ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CSτ /B5 τ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CSτ /B5 τ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CSτ /B5 τ /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CSτ /B5/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CQ /D3/D8/CW /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS /C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CC/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D7/D1/CP/D0/D0 /D4 /D6/D3/DA/CX/CS/CX/D2/CV /D2/D3 /D8/CW/D6/CT/D7/CW/D3/D0/CS/D7 /CP /D6/CT/D2/CT/CP /D6/CQ /DD /BA/CA/CT/B4 /CSτ /B5 /CA/CT/B4 /CSτ /B5/CA/CT/B4 /CSτ /B5 /CA/CT/B4 /CSτ /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BI/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE /D8/D3 /BC . /BG/BH − /BC. /BE/BE /D8/D3 /BC . /BG/BH − /BC. /BE/BE /D8/D3 /BC . /BG/BH − /BC. /BE/BE /D8/D3 /BC . /BG/BH/BL/BH /BD/C1/C6/BT/C5/C1 /BC/BF /BU/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BJ /BL/BH /BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C3 /BW/C4/C8/C0 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/CP/D8 /C4/BX/C8/BE < /BD/BD. /BG /BL/BH /BF/BT /BV/C0/BT/CA/BW /BC/BG /BZ /C4/BF /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/CP/D8 /C4/BX/C8/BE < /BG. /BI /BL/BH /BG/BT/C4/BU/CA/BX/BV/C0/CC /BC/BC /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC. /BG /BZ/CT/CE >− /BF. /BD/CP /D2 /CS < /BF. /BD /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BX /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 >− /BF. /BK/CP /D2 /CS < /BF. /BI /BL/BH /BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C6 /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 < /BC. /BD/BD /BL/BH /BI, /BJ/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /CA/CE/CD/BX /CI→τ /B7τ−/CP/D8 /C4/BX/C8 < /BC. /BH /BL/BH /BK/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BF /CA/CE/CD/BX /CI→τ /B7τ−/CP/D8 /C4/BX/C8 < /BJ /BL/BC /BZ/CA/C1/BY /C7/C4/CB /BL/BD /CA/CE/CD/BX /CI→ττγ /CP/D8 /C4/BX/C8 < /BD. /BI /BL/BC /BW/BX/C4/BT /BZ/CD/C1/C4/BT /BL/BC /CA/CE/CD/BX /CT /B7/CT−→τ /B7τ−/BX /CT/CT/CR/D1 /BP /BF/BH /BZ/CT/CE /BD/C1/C6/BT/C5/C1 /BC/BF /D9/D7/CT /CT /B7/CT−→τ /B7τ−/CT/DA/CT/D2/D8/D7/BA/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C3 /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8√ s /CQ/CT /D8 /DB /CT/CT/D2 /BD/BK/BF /CP/D2/CS /BE/BC/BK /BZ/CT/CE /CP/D2/CS /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /CSτ /BA/BF/BT /BV/C0/BT/CA/BW /BC/BG /BZ /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−τ /B7τ−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8√ s /CQ/CT /D8 /DB /CT/CT/D2 /BD/BK/BL /CP/D2/CS /BE/BC/BI /BZ/CT/CE/B8 /CP/D2/CS /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /CSτ /BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BC/BC /D9/D7/CT /CT /B7/CT−→τ /B7τ−/CT/DA/CT/D2/D8/D7/BA /C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /CA/CT/B4 /CSτ /B5/BA/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C6 /D9/D7/CT /CI→τ /B7τ−γ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CU /D3 /D6 /D3/AB/B9/D7/CW/CT/D0/D0 τ /B3/D7 /CW/CP/DA/CX/D2/CV /D4 /BE/D6/CP/D2/CV/CX/D2/CV /CU/D6/D3/D1 /D1 /BE τ /D8/D3 /B4 /C5/CI /DF /D1τ /B5 /BE/BA/BI/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /CS/CT/D6/CX/DA/CT /D8/CW/CT /D6/CT/D0/CP/D8/CX/D3/D2/D7/CW/CX/D4/vextendsingle/vextendsingle/CSτ/vextendsingle/vextendsingle/BP /CR/D3/D8 θ/CF/vextendsingle/vextendsingle/CS /CF τ/vextendsingle/vextendsingle/D9/D7/CX/D2/CV /CT/AB/CT/CR/D8/CX/DA/CT /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2/D1/CT/D8/CW/D3 /CS/D7/B8 /CP/D2/CS /D9/D7/CT /CP /CR/D3/D2/CU/CT/D6/CT/D2/CR/CT /D6/CT/D7/D9/D0/D8/vextendsingle/vextendsingle/CS /CF τ/vextendsingle/vextendsingle< /BH. /BK× /BD/BC− /BD/BK/CT /CR/D1 /CP/D8 /BL/BH/B1 /BV/C4 /B4/C4/BA /CB/CX/D0/DA/CT/D7/D8/D6/CX/D7/B8/C1/BV/C0/BX/C8/BL/BI/B5 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA/BJ/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /D9/D7/CT /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D9/D0/D8/D7/BA/BK/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BF /D0/CX/D1/CX/D8 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /A0/B4 /CI→τ /B7τ−/B5/B8 /CP/D2/CS /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT/CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/BA/C1/D1/B4 /CSτ /B5 /C1/D1/B4 /CSτ /B5/C1/D1/B4 /CSτ /B5 /C1/D1/B4 /CSτ /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BI/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BH /D8/D3 /BC . /BC/BC/BK − /BC. /BE/BH /D8/D3 /BC . /BC/BC/BK − /BC. /BE/BH /D8/D3 /BC . /BC/BC/BK − /BC. /BE/BH /D8/D3 /BC . /BC/BC/BK/BL/BH /BD/C1/C6/BT/C5/C1 /BC/BF /BU/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BD /BC /BA /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK /BL/BH /BE/BT/C4/BU/CA/BX/BV/C0/CC /BC/BC /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC. /BG/BZ /CT /CE/BD/C1/C6/BT/C5/C1 /BC/BF /D9/D7/CT /CT /B7/CT−→τ /B7τ−/CT/DA/CT/D2/D8/D7/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BC/BC /D9/D7/CT /CT /B7/CT−→τ /B7τ−/CT/DA/CT/D2/D8/D7/BA /C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /C1/D1/B4 /CSτ /B5/BA τ /CF/BX/BT/C3 /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CS /DB τ /B5 τ /CF/BX/BT/C3 /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CS /DB τ /B5 τ /CF/BX/BT/C3 /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CS /DB τ /B5 τ /CF/BX/BT/C3 /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 /CS /DB τ /B5/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CC/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D7/D1/CP/D0/D0 /D4 /D6/D3/DA/CX/CS/CX/D2/CV /D2/D3 /D8/CW/D6/CT/D7/CW/D3/D0/CS/D7 /CP /D6/CT/D2/CT/CP /D6/CQ /DD /BA/CA/CT/B4 /CS /DB τ /B5 /CA/CT/B4 /CS /DB τ /B5/CA/CT/B4 /CS /DB τ /B5 /CA/CT/B4 /CS /DB τ /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BJ/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH/BC< /BC. /BH/BC< /BC. /BH/BC< /BC. /BH/BC/BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BY /BT/C4/BX/C8 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BC /BL/BC /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BV /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 < /BC. /BH/BI /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C4 /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 < /BC. /BJ/BK /BL/BH /BE/BT/C3/BX/CA/CB /BL/BH /BY /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C4 < /BD. /BH /BL/BH /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BF /BY < /BJ. /BC /BL/BH /BE/BT /BV/CC/C7/C6 /BL/BE /BY /C7/C8 /BT/C4 /CI→τ /B7τ−/CP/D8 /C4/BX/C8 < /BF. /BJ /BL/BH /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /C2 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BV/BD/C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/BA/BE/C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/B8 /CP/D2/CS /CP/D4/D4/D0/CX/CT/D7/CU/D3 /D6 /D5 /BE/BP /D1 /BE/CI /BA/C1/D1/B4 /CS /DB τ /B5 /C1/D1/B4 /CS /DB τ /B5/C1/D1/B4 /CS /DB τ /B5 /C1/D1/B4 /CS /DB τ /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BJ/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BY /BT/C4/BX/C8 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C4 /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 < /BG. /BH /BL/BH /BE/BT/C3/BX/CA/CB /BL/BH /BY /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C4/BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BY /D0/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CS/CX/D4 /D3/D0/CT/D1/D3/D1/CT/D2/D8/BA/BE/C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/B8 /CP/D2/CS/CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D5 /BE/BP /D1 /BE/CI /BA τ /CF/BX/BT/C3 /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 α /DB τ /B5 τ /CF/BX/BT/C3 /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 α /DB τ /B5 τ /CF/BX/BT/C3 /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 α /DB τ /B5 τ /CF/BX/BT/C3 /BT/C6/C7/C5/BT/C4/C7/CD/CB /C5/BT /BZ/C6/BX/CC/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /B4 α /DB τ /B5/BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /CP/D8 /D8/CW/CT /BD/BC− /BI/D0/CT/DA/CT/D0/BA /CB/CT/CT /BU/BX/CA/C6/BT/BU/BX/CD /BL/BH/BA/CC/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D7/D1/CP/D0/D0 /D4 /D6/D3/DA/CX/CS/CX/D2/CV /D2/D3 /D8/CW/D6/CT/D7/CW/D3/D0/CS/D7 /CP /D6/CT/D2/CT/CP /D6/CQ /DD /BA/CA/CT/B4α /DB τ /B5 /CA/CT/B4α /DB τ /B5/CA/CT/B4α /DB τ /B5 /CA/CT/B4α /DB τ /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BF < /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF < /BD. /BD× /BD/BC− /BF/BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BY /BT/C4/BX/C8 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• >− /BC. /BC/BC/BE/BG /CP/D2/CS < /BC. /BC/BC/BE/BH /BL/BH /BE/BZ/C7/C6/CI/BT/C4/BX/CI/B9/CB/BA/BA/BA /BC/BC /CA/CE/CD/BX /CT /B7/CT−→τ /B7τ−/CP/D2/CS /CF→τντ < /BG. /BH× /BD/BC− /BF/BL/BC /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BV /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR /CS/CX/D4 /D3/D0/CT/D1/D3/D1/CT/D2/D8/BA/BE/BZ/C7/C6/CI/BT/C4/BX/CI/B9/CB/C8/CA/C1/C6/BU/BX/CA/BZ /BC/BC /D9/D7/CT /CS/CP/D8/CP /D3/D2 /D8/CP/D9 /D0/CT/D4/D8/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /C4/BX/C8/BD/B8 /CB/C4/BV/B8 /CP/D2/CS/C4/BX/C8/BE/B8 /CP/D2/CS /CS/CP/D8/CP /CU/D6/D3/D1 /CR/D3/D0/D0/CX/CS/CT/D6/D7 /CP/D2/CS /C4/BX/C8/BE /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D0/CX/D1/CX/D8/D7/BA /BT/D7/D7/D9/D1/CT /CX/D1/CP/CV/CX/D2/CP /D6/DD /CR/D3/D1/D4 /D3/B9/D2/CT/D2/D8 /CX/D7 /DE/CT/D6/D3/BA/C1/D1/B4α /DB τ /B5 /C1/D1/B4α /DB τ /B5/C1/D1/B4α /DB τ /B5 /C1/D1/B4α /DB τ /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ× /BD/BC− /BF< /BE. /BJ× /BD/BC− /BF< /BE. /BJ× /BD/BC− /BF< /BE. /BJ× /BD/BC− /BF/BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BY /BT/C4/BX/C8 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BL× /BD/BC− /BF/BL/BC /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BV /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D1/CP/CV/D2/CT/D8/CX/CR/CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8/BA /BG/BL/BD /BG/BL/BD/BG/BL/BD /BG/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB τ /B7/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CK /CW±Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6 π±/D3 /D6 /C3±/BA/CK/lscript Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6 /CT /D3 /D6µ /BA /CK/C6/CT/D9/D8/D6/CP/D0/D7Ꜽ /D7/D8/CP/D2/CS/D7 /CU/D3 /D6γ /B3/D7 /CP/D2/CS/BB/D3 /D6π /BC/B3/D7/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/A0/BD /D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ/B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4/BK/BH. /BF/BI± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF/A0/BE /D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B4/BK/BG. /BJ/BF± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG/A0/BF µ− νµντ /CJ /CP /CL /B4/BD/BJ. /BF/BI± /BC. /BC/BH/B5 /B1/A0/BG µ− νµντγ /CJ /CQ /CL /B4 /BF. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BH /CT− ν/CTντ /CJ /CP /CL /B4/BD/BJ. /BK/BH± /BC. /BC/BH/B5 /B1/A0/BI /CT− ν/CTντγ /CJ /CQ /CL /B4 /BD. /BJ/BH± /BC. /BD/BK/B5 /B1/A0/BJ /CW−≥ /BC /C3 /BC/C4ντ /B4/BD/BE. /BD/BF± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD/A0/BK /CW−ντ /B4/BD/BD. /BI/BC± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD/A0/BL π−ντ /CJ /CP /CL /B4/BD/BC. /BL/BD± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD/A0/BD/BC /C3−ντ /CJ /CP /CL /B4 /BI. /BL/BH± /BC. /BE/BF/B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BD/BD /CW−≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/BF/BJ. /BC/BK± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE/A0/BD/BE /CW−≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4/BF/BI. /BH/BG± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE/A0/BD/BF /CW−π /BCντ /B4/BE/BH. /BL/BH± /BC. /BD/BC/B5 /B1 /CB/BP/BD/BA/BD/A0/BD/BG π−π /BCντ /CJ /CP /CL /B4/BE/BH. /BH/BE± /BC. /BD/BC/B5 /B1 /CB/BP/BD/BA/BD/A0/BD/BH π−π /BC/D2/D3/D2/B9ρ /B4/BJ/BJ/BC/B5ντ /B4 /BF. /BC± /BF. /BE /B5× /BD/BC− /BF/A0/BD/BI /C3−π /BCντ /CJ /CP /CL /B4 /BG. /BE/BK± /BC. /BD/BH/B5× /BD/BC− /BF/A0/BD/BJ /CW−≥ /BEπ /BCντ /B4/BD/BC. /BK/BG± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BF/A0/BD/BK /CW−/BEπ /BCντ /B4 /BL. /BG/BL± /BC. /BD/BD/B5 /B1 /CB/BP/BD/BA/BE/A0/BD/BL /CW−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BF/BF± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE/A0/BE/BC π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BL. /BE/BJ± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE/A0/BE/BD π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8/D7/CR/CP/D0/CP /D6< /BL × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BE/BE π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8/DA/CT/CR/D8/D3 /D6< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BE/BF /C3−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BI. /BF± /BE. /BF /B5× /BD/BC− /BG/A0/BE/BG /CW−≥ /BFπ /BCντ /B4 /BD. /BF/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD/A0/BE/BH /CW−≥ /BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BD. /BE/BI± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BD/A0/BE/BI /CW−/BFπ /BCντ /B4 /BD. /BD/BK± /BC. /BC/BK/B5 /B1/A0/BE/BJ π−/BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BD. /BC/BG± /BC. /BC/BJ/B5 /B1/A0/BE/BK /C3−/BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5 /CJ /CP /CL /B4 /BG. /BJ± /BE. /BD /B5× /BD/BC− /BG/A0/BE/BL /CW−/BGπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BC /CW−/BGπ /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5 /CJ /CP /CL /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BD /C3−≥ /BCπ /BC≥ /BC /C3 /BC≥ /BCγντ /B4 /BD. /BH/BJ± /BC. /BC/BG/B5 /B1 /CB/BP/BD/BA/BD/A0/BF/BE /C3−≥ /BD/B4π /BC/D3 /D6 /C3 /BC/D3 /D6γ /B5ντ /B4 /BK. /BJ/BG± /BC. /BF/BE/B5× /BD/BC− /BF/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /C3 /BC/B3/D7/A0/BF/BF /C3 /BC/CB /B4/D4/CP /D6/D8/CX/CR/D0/CT/D7/B5−ντ /B4 /BL. /BE± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BG/A0/BF/BG /CW− /C3 /BCντ /B4/BD/BC. /BC± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BK/A0/BF/BH π− /C3 /BCντ /CJ /CP /CL /B4 /BK. /BG± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BE/BA/BC/A0/BF/BI π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ /B4 /BH. /BG± /BE. /BD /B5× /BD/BC− /BG/A0/BF/BJ /C3−/C3 /BCντ /CJ /CP /CL /B4 /BD. /BH/BK± /BC. /BD/BI/B5× /BD/BC− /BF/A0/BF/BK /C3−/C3 /BC≥ /BCπ /BCντ /B4 /BF. /BD/BI± /BC. /BE/BF/B5× /BD/BC− /BF/A0/BF/BL /CW− /C3 /BCπ /BCντ /B4 /BH. /BH± /BC. /BG /B5× /BD/BC− /BF/A0/BG/BC π− /C3 /BCπ /BCντ /CJ /CP /CL /B4 /BF. /BL± /BC. /BG /B5× /BD/BC− /BF/A0/BG/BD /C3 /BCρ−ντ /B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BF/A0/BG/BE /C3−/C3 /BCπ /BCντ /CJ /CP /CL /B4 /BD. /BH/BK± /BC. /BE/BC/B5× /BD/BC− /BF/A0/BG/BF π− /C3 /BC≥ /BDπ /BCντ /B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BF/A0/BG/BG π− /C3 /BCπ /BCπ /BCντ /B4 /BE. /BI± /BE. /BG /B5× /BD/BC− /BG/A0/BG/BH /C3−/C3 /BCπ /BCπ /BCντ < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BG/BI π−/C3 /BC /C3 /BCντ /B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BI/A0/BG/BJ π−/C3 /BC/CB /C3 /BC/CBντ /CJ /CP /CL /B4 /BE. /BG± /BC. /BH /B5× /BD/BC− /BG/A0/BG/BK π−/C3 /BC/CB /C3 /BC/C4ντ /CJ /CP /CL /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ/A0/BG/BL π−/C3 /BC /C3 /BCπ /BCντ /B4 /BF. /BD± /BE. /BF /B5× /BD/BC− /BG/A0/BH/BC π−/C3 /BC/CB /C3 /BC/CBπ /BCντ < /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BH/BD π−/C3 /BC/CB /C3 /BC/C4π /BCντ /B4 /BF. /BD± /BD. /BE /B5× /BD/BC− /BG/A0/BH/BE /C3 /BC/CW /B7/CW−/CW−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ < /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BH/BF /C3 /BC/CW /B7/CW−/CW−ντ /B4 /BE. /BF± /BE. /BC /B5× /BD/BC− /BG/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/A0/BH/BG /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B4/BD/BH. /BD/BK± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG/A0/BH/BH /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4/BD/BG. /BH/BI± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF/A0/BH/BI /CW−/CW−/CW /B7ντ /B4 /BL. /BK/BC± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BG/A0/BH/BJ /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BG/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF/A0/BH/BK /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BL. /BG/BE± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF/A0/BH/BL π−π /B7π−ντ /B4 /BL. /BF/BE± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BC π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BL. /BC/BF± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE /A0/BI/BD π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8/D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6< /BE. /BG /B1 /BV/C4/BP/BL/BH/B1/A0/BI/BE π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /CJ /CP /CL /B4 /BK. /BL/BL± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BF /CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BH. /BF/BK± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BG /CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BH. /BC/BK± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD/A0/BI/BH /CW−/CW−/CW /B7π /BCντ /B4 /BG. /BJ/BH± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BI /CW−/CW−/CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BH/BI± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BJ /CW−/CW−/CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BE. /BJ/BL± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BE/A0/BI/BK π−π /B7π−π /BCντ /B4 /BG. /BI/BD± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD/A0/BI/BL π−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BG/BK± /BC. /BC/BI/B5 /B1 /CB/BP/BD/BA/BD/A0/BJ/BC π−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /CJ /CP /CL /B4 /BE. /BJ/BC± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BE/A0/BJ/BD /CW−ρπ /BCντ/A0/BJ/BE /CW−ρ /B7/CW−ντ/A0/BJ/BF /CW−ρ−/CW /B7ντ/A0/BJ/BG /CW−/CW−/CW /B7≥ /BEπ /BCντ /B4/CT/DC/BA/C3 /BC/B5 /B4 /BH. /BD/BI± /BC. /BF/BF/B5× /BD/BC− /BF/A0/BJ/BH /CW−/CW−/CW /B7/BEπ /BCντ /B4 /BH. /BC/BG± /BC. /BF/BE/B5× /BD/BC− /BF/A0/BJ/BI /CW−/CW−/CW /B7/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BL/BG± /BC. /BF/BE/B5× /BD/BC− /BF/A0/BJ/BJ /CW−/CW−/CW /B7/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B8η /B5 /CJ /CP /CL /B4 /BL± /BG /B5× /BD/BC− /BG/A0/BJ/BK /CW−/CW−/CW /B7/BFπ /BCντ /CJ /CP /CL /B4 /BE. /BF± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BE/A0/BJ/BL /C3−/CW /B7/CW−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BI. /BE/BG± /BC. /BE/BG/B5× /BD/BC− /BF/CB/BP/BD/BA/BH/A0/BK/BC /C3−/CW /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BG. /BE/BJ± /BC. /BD/BL/B5× /BD/BC− /BF/CB/BP/BE/BA/BG/A0/BK/BD /C3−/CW /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BK. /BJ± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BK/BE /C3−π /B7π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BG. /BJ/BK± /BC. /BE/BD/B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BK/BF /C3−π /B7π−≥ /BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BF. /BI/BK± /BC. /BD/BL/B5× /BD/BC− /BF/CB/BP/BD/BA/BG/A0/BK/BG /C3−π /B7π−ντ /B4 /BF. /BG/BD± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BK/A0/BK/BH /C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BE. /BK/BJ± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BE/BA/BD/A0/BK/BI /C3−ρ /BCντ→/C3−π /B7π−ντ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BF/A0/BK/BJ /C3−π /B7π−π /BCντ /B4 /BD. /BF/BH± /BC. /BD/BG/B5× /BD/BC− /BF/A0/BK/BK /C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /B4 /BK. /BD± /BD. /BE /B5× /BD/BC− /BG/A0/BK/BL /C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5 /CJ /CP /CL /B4 /BJ. /BH± /BD. /BE /B5× /BD/BC− /BG/A0/BL/BC /C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5 /B4 /BF. /BJ± /BC. /BL /B5× /BD/BC− /BG/A0/BL/BD /C3−π /B7/C3−≥ /BC /D2/CT/D9/D8/BA ντ < /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BL/BE /C3−/C3 /B7π−≥ /BC /D2/CT/D9/D8/BA ντ /B4 /BD. /BG/BI± /BC. /BC/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BI/A0/BL/BF /C3−/C3 /B7π−ντ /CJ /CP /CL /B4 /BD. /BG/BC± /BC. /BC/BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BJ/A0/BL/BG /C3−/C3 /B7π−π /BCντ /CJ /CP /CL /B4 /BI. /BD± /BE. /BH /B5× /BD/BC− /BH/CB/BP/BD/BA/BG/A0/BL/BH /C3−/C3 /B7/C3−≥ /BC /D2/CT/D9/D8/BA ντ < /BE. /BD × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BL/BI /C3−/C3 /B7/C3−ντ /B4 /BD. /BH/BK± /BC. /BD/BK/B5× /BD/BC− /BH/A0/BL/BJ /C3−/C3 /B7/C3−ντ /B4/CT/DC/BAφ /B5 < /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BK /C3−/C3 /B7/C3−π /BCντ < /BG. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BL π−/C3 /B7π−≥ /BC/D2 /CT /D9 /D8 /BA ντ < /BE. /BH × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BD/BC/BC /CT−/CT−/CT /B7 ν/CTντ /B4 /BE. /BK± /BD. /BH /B5× /BD/BC− /BH/A0/BD/BC/BDµ−/CT−/CT /B7 νµντ < /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /AC/DA/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/A0/BD/BC/BE /BF /CW−/BE /CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CT/DC/BA /C3 /BC/CB→π−π /B7/B5/B4/CK/BH/B9/D4 /D6/D3/D2/CVꜼ/B5 /B4 /BD. /BC/BE± /BC. /BC/BG/B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BD/BC/BF /BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BK. /BF/BL± /BC. /BF/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BC/BG /BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5 /CJ /CP /CL /B4 /BD. /BJ/BK± /BC. /BE/BJ/B5× /BD/BC− /BG/A0/BD/BC/BH /BF /CW−/BE /CW /B7/BEπ /BCντ < /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7 /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7/C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7 /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /D3/D8/CW/CT/D6 /CP/D0/D0/D3 /DB /CT/CS /D1/D3 /CS/CT/D7/A0/BD/BC/BI /B4/BHπ /B5−ντ /B4 /BJ. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BC/BJ /BG /CW−/BF /CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/B4/CK/BJ/B9/D4 /D6/D3/D2/CVꜼ/B5< /BF. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BC/BK /BG /CW−/BF /CW /B7ντ < /BG. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BC/BL /BG /CW−/BF /CW /B7π /BCντ < /BE. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BD/BC /CG−/B4 /CB /BP− /BD/B5ντ /B4 /BE. /BK/BH± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BF/A0/BD/BD/BD /C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥/BC /C3 /BC/C4ντ /B4 /BD. /BG/BE± /BC. /BD/BK/B5 /B1 /CB/BP/BD/BA/BG/A0/BD/BD/BE /C3∗/B4/BK/BL/BE/B5−ντ /B4 /BD. /BE/BC± /BC. /BC/BJ/B5 /B1 /CB/BP/BD/BA/BK/A0/BD/BD/BF /C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ /B4 /BJ. /BK± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BD/BG /C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BF. /BE± /BD. /BG /B5× /BD/BC− /BF/A0/BD/BD/BH /C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ /B4 /BE. /BD± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BD/BI /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BF. /BK± /BD. /BJ /B5× /BD/BC− /BF/A0/BD/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ /B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BD/BK /B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→ π− /C3 /BCπ /BCντ /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BD/BL /C3/BD /B4/BD/BE/BJ/BC/B5−ντ /B4 /BG. /BJ± /BD. /BD /B5× /BD/BC− /BF/A0/BD/BE/BC /C3/BD /B4/BD/BG/BC/BC/B5−ντ /B4 /BD. /BJ± /BE. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ/A0/BD/BE/BD /C3∗/B4/BD/BG/BD/BC/B5−ντ /B4 /BD. /BH /B7/BD. /BG − /BD. /BC /B5× /BD/BC− /BF/A0/BD/BE/BE /C3∗/BC /B4/BD/BG/BF/BC/B5−ντ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BE/BF /C3∗/BE /B4/BD/BG/BF/BC/B5−ντ < /BF × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BD/BE/BG /CP/BC /B4/BL/BK/BC/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /BG/BL/BE /BG/BL/BE/BG/BL/BE /BG/BL/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/BD/BE/BHηπ−ντ < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BE/BIηπ−π /BCντ /CJ /CP /CL /B4 /BD. /BK/BD± /BC. /BE/BG/B5× /BD/BC− /BF/A0/BD/BE/BJηπ−π /BCπ /BCντ /B4 /BD. /BH± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BKη /C3−ντ /CJ /CP /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BE/BLη /C3∗/B4/BK/BL/BE/B5−ντ /B4 /BE. /BL± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BF/BCη /C3−π /BCντ /B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BF/BDη /C3 /BCπ−ντ /B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BF/BEηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BF/BF ηπ−π /B7π−ντ /B4 /BE. /BF± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BF/BG η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ < /BF. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BHηηπ−ντ < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BF/BIηηπ−π /BCντ < /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BF/BJη/prime/B4/BL/BH/BK/B5π−ντ < /BJ. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BKη/prime/B4/BL/BH/BK/B5π−π /BCντ < /BK. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BLφπ−ντ /B4 /BF. /BG± /BC. /BI /B5× /BD/BC− /BH/A0/BD/BG/BCφ /C3−ντ /B4 /BF. /BJ/BC± /BC. /BF/BF/B5× /BD/BC− /BH/CB/BP/BD/BA/BF/A0/BD/BG/BD /CU/BD /B4/BD/BE/BK/BH/B5 π−ντ /B4 /BG. /BD± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BG/BE /CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ ηπ−π /B7π−ντ /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BG/BFπ /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→/B4/BFπ /B5−ντ< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BGπ /B4/BD/BF/BC/BC/B5−ντ→/B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→/B4/BFπ /B5−ντ< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BH /CW−ω≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4 /BE. /BG/BC± /BC. /BC/BL/B5 /B1 /CB/BP/BD/BA/BE/A0/BD/BG/BI /CW−ωντ /CJ /CP /CL /B4 /BD. /BL/BL± /BC. /BC/BK/B5 /B1 /CB/BP/BD/BA/BF/A0/BD/BG/BJ /C3−ωντ /B4 /BG. /BD± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BG/BK /CW−ωπ /BCντ /CJ /CP /CL /B4 /BG. /BD± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BG/BL /CW−ω /BEπ /BCντ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BH/BC /CW−/BEωντ < /BH. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BH/BD /BE /CW−/CW /B7ωντ /B4 /BD. /BE/BC± /BC. /BE/BE/B5× /BD/BC− /BG/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8/D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/BU /CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /BU /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4 /D1/CT/CP/D2/D7 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /B4 /CT/BA/CV/BAτ−→ /CT /B7π−π−/B5/BA /BY /D3/D0/D0/D3 /DB/CX/D2/CV/CR/D3/D1/D1/D3/D2 /D9/D7/CP/CV/CT/B8 /C4/BY /D1/CT/CP/D2/D7 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CP/D2/CS /D2/D3/D8 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2 /B4 /CT/BA/CV/BAτ−→ /CT−π /B7π−/B5/BA /BU /D1/CT/CP/D2/D7 /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/A0/BD/BH/BE /CT−γ /C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BH/BFµ−γ /C4/BY < /BI. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BH/BG /CT−π /BC/C4/BY < /BK. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BH/BHµ−π /BC/C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BH/BI /CT−/C3 /BC/CB /C4/BY < /BH. /BI × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BH/BJµ−/C3 /BC/CB /C4/BY < /BG. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BH/BK /CT−η /C4/BY < /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BH/BLµ−η /C4/BY < /BI. /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BC /CT−ρ /BC/C4/BY < /BI. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BDµ−ρ /BC/C4/BY < /BI. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BE /CT−ω /C4/BY < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BI/BFµ−ω /C4/BY < /BK. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BG /CT−/C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BJ. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BHµ−/C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BH. /BL × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BI /CT− /C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BJ. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BI/BJµ− /C3∗/B4/BK/BL/BE/B5 /BC/C4/BY < /BD. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BI/BK /CT−η/prime/B4/BL/BH/BK/B5 /C4/BY < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BI/BLµ−η/prime/B4/BL/BH/BK/B5 /C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BC /CT−φ /C4/BY < /BJ. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BDµ−φ /C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BE /CT−/CT /B7/CT−/C4/BY < /BF. /BI × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BF /CT−µ /B7µ−/C4/BY < /BF. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BG /CT /B7µ−µ−/C4/BY < /BE. /BF × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BHµ−/CT /B7/CT−/C4/BY < /BE. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BIµ /B7/CT−/CT−/C4/BY < /BE. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BJµ−µ /B7µ−/C4/BY < /BF. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BK /CT−π /B7π−/C4/BY < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BL /CT /B7π−π−/C4 < /BE. /BC × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BCµ−π /B7π−/C4/BY < /BE. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BDµ /B7π−π−/C4 < /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BK/BE /CT−π /B7/C3−/C4/BY < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BF /CT−π−/C3 /B7/C4/BY < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BG /CT /B7π−/C3−/C4 < /BD. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BH /CT−/C3 /BC/CB /C3 /BC/CB /C4/BY < /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BK/BI /CT−/C3 /B7/C3−/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BJ /CT /B7/C3−/C3−/C4 < /BD. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BKµ−π /B7/C3−/C4/BY < /BE. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BLµ−π−/C3 /B7/C4/BY < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BL/BCµ /B7π−/C3−/C4 < /BE. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /A0/BD/BL/BDµ−/C3 /BC/CB /C3 /BC/CB /C4/BY < /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BL/BEµ−/C3 /B7/C3−/C4/BY < /BE. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BL/BFµ /B7/C3−/C3−/C4 < /BG. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BL/BG /CT−π /BCπ /BC/C4/BY < /BI. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BL/BHµ−π /BCπ /BC/C4/BY < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BI /CT−ηη /C4/BY < /BF. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BJµ−ηη /C4/BY < /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BK /CT−π /BCη /C4/BY < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BLµ−π /BCη /C4/BY < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BC /D4γ /C4 /B8 /BU < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BC/BD /D4π /BC/C4 /B8 /BU < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BE /D4 /BEπ /BC/C4 /B8 /BU < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BF /D4η /C4 /B8 /BU < /BK. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BC/BG /D4π /BCη /C4 /B8 /BU < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BH /A3π−/C4 /B8 /BU < /BJ. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BE/BC/BI /A3π−/C4 /B8 /BU < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BC/BJ /CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2 /C4/BY < /BE. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BE/BC/BKµ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2 /C4/BY < /BH × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/CJ /CP /CL /BU/CP/D7/CX/D7 /D1/D3 /CS/CT /CU/D3 /D6/D8 /CW /CTτ /BA/CJ /CQ /CL /CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BI/BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BF/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF/BD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BL/BH/BA/BJ /CU/D3 /D6 /BD/BC/BC /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BH − /BD/BF/DC/BL − /BF− /BG/DC/BD/BC /BC /BD− /BE/BE/DC/BD/BG − /BD/BG− /BD/BH− /BD/BH − /BD/DC/BD/BI /BC /BC− /BD− /BD− /BH/DC/BE/BC − /BF− /BH− /BD/BC − /BI− /BH/BD − /BF/DC/BE/BF − /BD /BC− /BD− /BE− /BD− /BD/BD − /BK/DC/BE/BJ − /BF− /BE− /BD/BC − /BD /BC /BC− /BE/BG − /BD/DC/BE/BK − /BD /BC /BC− /BE /BD− /BD/BC − /BH− /BD/BJ− /BD/BD/DC/BF/BC − /BE− /BE− /BD/BE /BD− /BD/BD − /BD /BD/BE − /BE− /BF/BL /BD/DC/BF/BH − /BJ− /BI− /BJ− /BD− /BD /BC− /BD/BD /BC− /BH /BC/DC/BF/BJ − /BE− /BE− /BD− /BD /BC− /BI− /BD− /BD/BC /BC− /BL/DC/BG/BC − /BH− /BG− /BI /BC− /BD /BD− /BL /BE− /BI /BE/DC/BG/BE − /BD− /BD /BC− /BE /BD− /BK /BD− /BD/BF /BD− /BD/BF/DC/BG/BJ /BC /BC /BC /BC /BC /BC− /BD /BC /BC /BC/DC/BG/BK − /BH− /BG− /BI− /BD− /BD /BD− /BL /BD− /BF /BD/DC/BI/BE − /BK− /BJ /BE /BC /BE /BD− /BE/BJ /BD− /BD/BI /BD/DC/BJ/BC − /BF− /BF− /BH /BF− /BK /BD− /BD /BD− /BE /BC/DC/BJ/BJ /BD /BD− /BE− /BD− /BF /BC /BH− /BD /BG− /BD/DC/BJ/BK /BC /BC /BC /BC /BD /BC− /BE /BC− /BD /BC/DC/BK/BH − /BG− /BF− /BD− /BD /BE /BC− /BD/BJ /BC− /BL /BC/DC/BK/BL /BC /BD /BC /BC /BE /BC− /BG /BC− /BE /BC/DC/BL/BF − /BF− /BF− /BD /BC /BE /BC− /BD/BH /BC− /BK /BC/DC/BL/BG /BC /BC /BC /BC /BC /BC− /BD /BC /BC /BC/DC/BD/BC/BF /BD /BC /BC− /BD− /BD− /BD /BF− /BD /BE /BC/DC/BD/BC/BG − /BD /BC− /BD /BC− /BE /BC /BE /BC /BD /BC/DC/BD/BE/BI − /BE− /BE− /BE− /BD /BC /BC− /BJ /BC− /BD /BC/DC/BD/BE/BK /BC /BC /BC /BC /BC− /BE− /BD− /BF− /BD− /BF/DC/BD/BG/BI − /BF− /BF− /BG /BD− /BF /BC− /BG /BC− /BE /BC/DC/BD/BG/BK /BC− /BD− /BG− /BD− /BG− /BD /BE− /BD /BG− /BE /DC/BF /DC/BH /DC/BL /DC/BD/BC /DC/BD/BG /DC/BD/BI /DC/BE/BC /DC/BE/BF /DC/BE/BJ /DC/BE/BK /BG/BL/BF /BG/BL/BF/BG/BL/BF /BG/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /DC/BF/BH − /BD/DC/BF/BJ /BC− /BF/DC/BG/BC /BC− /BD/BC /BC/DC/BG/BE /BC− /BE− /BD/BJ− /BD/BL/DC/BG/BJ /BC− /BE− /BD− /BE /BC/DC/BG/BK − /BD− /BE/BE − /BI− /BD/BJ − /BH− /BG/DC/BI/BE − /BL /BC /BC /BD /BC /BC /BC/DC/BJ/BC /BF /BF /BD /BF /BC /BC /BE− /BD/BG/DC/BJ/BJ /BG− /BE /BC− /BD /BC /BC− /BD− /BG− /BJ/DC/BJ/BK − /BD /BC /BC /BC /BC /BC /BC /BC− /BD− /BD/DC/BK/BH − /BH− /BD /BC− /BD /BC /BC− /BD /BF/BJ − /BK− /BE/DC/BK/BL − /BD− /BD /BC− /BD /BC /BC− /BD− /BE− /BJ− /BD/DC/BL/BF − /BG− /BD /BC− /BD /BC /BC− /BD /BF/BH − /BJ− /BE/DC/BL/BG /BC /BC /BC /BC /BC /BC /BC /BC− /BD /BC/DC/BD/BC/BF /BC− /BE /BC− /BE /BC /BC− /BE− /BG− /BD /BD/DC/BD/BC/BG − /BD /BC /BC /BC /BC /BC /BC− /BE /BC /BD/DC/BD/BE/BI − /BJ− /BE /BC− /BD /BC /BC− /BD /BC /BD− /BD/BI/DC/BD/BE/BK /BC /BC− /BE /BC− /BE /BC /BC /BC /BC /BC/DC/BD/BG/BI /BD /BC /BC /BC /BC /BC /BC− /BK− /BI/BL − /BG/DC/BD/BG/BK /BF− /BF /BC− /BF /BC /BC− /BE− /BH− /BL− /BI/BC /DC/BF/BC /DC/BF/BH /DC/BF/BJ /DC/BG/BC /DC/BG/BE /DC/BG/BJ /DC/BG/BK /DC/BI/BE /DC/BJ/BC /DC/BJ/BJ/DC/BK/BH /BC/DC/BK/BL − /BD− /BE/DC/BL/BF /BC /BI/BL − /BE/DC/BL/BG /BC /BC− /BF /BC/DC/BD/BC/BF /BC− /BF− /BD− /BF /BC/DC/BD/BC/BG /BC− /BD /BC− /BD /BC− /BH/DC/BD/BE/BI /BC− /BD /BC /BC /BC− /BD /BC/DC/BD/BE/BK /BC /BC− /BD/BE /BC /BC /BC /BC /BC/DC/BD/BG/BI − /BD− /BG /BF− /BF /BC− /BD /BC /BC /BC/DC/BD/BG/BK − /BE− /BF− /BE− /BF /BC /BD /BD− /BE /BC− /BH /DC/BJ/BK /DC/BK/BH /DC/BK/BL /DC/BL/BF /DC/BL/BG /DC/BD/BC/BF /DC/BD/BC/BG /DC/BD/BE/BI /DC/BD/BE/BK /DC/BD/BG/BI τBRANCHING FRACTIONS Revised April 2008 by K.G. Hayes (Hillsdale College). TheBfactories continue to dominate experimental pub- lications on the τ. Since the previous edition of this Review , there have been 15 published papers that have contributedmeasurements to the τListings, including 6 from the BaBar Collaboration and 8 from the Belle Collaboration. Seven ofthese papers have provided new upper limits on the branchingfractions for neutrinoless τ-decay modes. Of the 57 neutrionless τ- decay modes in the τListings, 2 are new and 25 have had improved limits set. The upper limits have been reduced by factors that range between 1.1 and 127, and the averagereduction factor is 29. There are now 13 measurements and 6 upper limits from Belle and BaBar on branching fractions of conventional τde- cay modes, up from 1 measurement and 3 upper limits in the2006 edition of this Review . For those branching fractions where older non- B-factory measurements existed, the new B-factory measurements have on average about ﬁfty times the numberof events as the most precise earlier measurements, and thestatistical uncertainties on the B-factory measurements are on average about seven times smaller. However, the systematicuncertainties now greatly exceed the statistical uncertainties onnearly all B-factory branching fraction measurements, except those with the smallest measured branching fractions. For ex- ample, the average ratio of systematic to statistical uncertainty of the B-factory measurements of branching fractions largerthan 10 −4is about 6.5, while the average ratio for branching fractions smaller than 10−4is about 1.0. Thus, the total uncer- tainty on the branching fraction measurements from Bfactories is on average only about 3 times smaller than the previous most precise non- B-factory measurements. The constrained ﬁt to τbranching fractions : The Lepton Summary Table and the List of τ-Decay Modes contain branch- ing fractions for 119 conventional τ-decay modes and upper limits on the branching fractions for 28 other conventional τ- decay modes. Of the 119 modes with branching fractions, 82 arederived from a constrained ﬁt to τbranching fraction data. The goal of the constrained ﬁt is to make optimal use of the exper- imental data to determine τbranching fractions. For example, the branching fractions for the decay mode τ −→π−π+π−π0ντ is determined mostly from experimental measurements of the branching fraction for τ−→h−h−h+π0ντand measurements of exclusive branching fractions for 3-prong modes containingcharged kaons and 1 π 0. Branching fractions from the constrained ﬁt are derived from a set of basis modes. The basis modes form an exclusiveset whose branching fractions are constrained to sum exactly to one. The set of selected basis modes expands as branching fraction measurements for new τ-decay modes are published. The number of basis modes has expanded from 12 in the year1994 ﬁt to 31 in the 2002 through 2008 ﬁts. The 31 basismodes selected for the 2008 ﬁt are listed in Table 1. See the1996 edition of this Review [1] for a complete description of our notation for naming τ-decay modes and the selection of the basis modes. For each edition since the 1996 edition, the changes in the selected basis modes from the previous editionare described in the τBranching Fractions Review. Figure 1 illustrates the basis mode branching fractions from the 2008 ﬁt. Table 1: Basis modes for the 2008 ﬁt to τbranching fraction data. e− νeντ K−K0π0ντ µ− νµντ π−π+π−ντ(ex.K0,ω) π−ντ π−π+π−π0ντ(ex.K0,ω) π−π0ντ K−π+π−ντ(ex.K0) π−2π0ντ(ex.K0) K−π+π−π0ντ(ex.K0,η) π−3π0ντ(ex.K0) K−K+π−ντ h−4π0ντ(ex.K0,η) K−K+π−π0ντ K−ντ h−h−h+2π0ντ(ex.K0,ω,η) K−π0ντ h−h−h+3π0ντ K−2π0ντ(ex.K0)3 h−2h+ντ(ex.K0) K−3π0ντ(ex.K0,η)3 h−2h+π0ντ(ex.K0) π− K0ντ h−ωντ π− K0π0ντ h−ωπ0ντ π−K0 SK0 Sντ ηπ−π0ντ π−K0 SK0 Lντ ηK−ντ K−K0ντ /BG/BL/BG /BG/BL/BG/BG/BL/BG /BG/BL/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ 17.85 ± 0.05 % 020406080100 0246810 10.10 % e–νeντμ–νμντ 17.36 ± 0.05 %π–ντ 10.91 ± 0.07 %π–π0ντπ–π0π0ντ π–π+π–ντ 25.52 ± 0.10 % 8.99 ± 0.06 % 9.27 ± 0.12 %24 modes h–ωντ 1.99 ± 0.08 %π–π+π–π0ντ 2.70 ± 0.08 %π–3π0ντ 1.04 ±/nobreakspace0.07 %K–ντ 0.695 ±/nobreakspace0.023 %K0π–ντ 0.84 ± 0.04 %Branching fraction (%)K–π0ντK0π–π0ντ h–ωπ0ντK–π+π–ντK–π0π0ντK–ηντK–π+π–π0ντK–3π0ντ K–K+π–π0ντ K0K0π–ντ K–K+π–ντ K–K0π0ντ K–K0ντ 2h–h+3π0ντ 3h–2h+π0ντ h–4π0ντ 2h–h+2π0ντ 3h–2h+ντ π–ηπ0ντ ––– – –×10• Figure 1: Basis mode branching fractions of theτ. Six modes account for 90% of the decays, 25 modes account for the last 10%. The listof excluded intermediate states for each basismode has been suppressed. In selecting the basis modes, assumptions and choices must be made. For example, we assume the decays τ −→π−K+π−≥ 0π0ντandτ−→π+K−K−≥0π0ντhave negligible branch- ing fractions. This is consist ent with standard model predic- tions for τdecay, although the experimental limits for these branching fractions are not very stringent. The 95% conﬁdencelevel upper limits for these branching fractions in the cur-rent Listings are B( τ −→π−K+π−≥0π0ντ)<0.25% and B(τ−→π+K−K−≥0π0ντ)<0.09%, values not so diﬀerent from measured branching fractions for allowed 3-prong modes containing charged kaons. Although our usual goal is to impose as few theoretical constraints as possible so that the worldaverages and ﬁt results can be used to test the theoretical con-straints ( i.e., we do not make use of the theoretical constraint from lepton universality on the ratio of the τ-leptonic branchingfractions B( τ −→µ− νµντ)/B(τ−→e− νeντ)=0.9726), the experimental challenge to identify charged prongs in 3-prongτdecays is suﬃciently diﬃcult that experimenters have been forced to make these assumptions when measuring the branch-ing fractions of the allowed decays. We are constrained by the assumptions made by the experimenters. There are several τ-decay modes with small but well- measured ( >2.5 sigma from zero) branching fractions [2] which cannot be expressed in terms of the selected basis modes andare therefore left out of the ﬁt: B(τ −→π−K0 SK0 Lπ0ντ)= ( 3 .1±1.2)×10−4 B(τ−→2K−K+ντ)= ( 0 .158±0.018)×10−4 B(τ−→η K0π−ντ)= ( 2 .2±0.7)×10−4 Certain components of other small but well-measured τ-decay modes cannot be expressed in terms of the selected basis modesand therefore are also left out of the ﬁt: B(τ −→ηπ−π0π0ντ)× B(η→γγorη→π+π−γorη→3π0)= (1.1±0.4)×10−4, B(τ−→ηπ−π+π−ντ)× B(η→γγorη→π+π−γ)= ( 1 .0±0.2)×10−4, B(τ−→φK−ντ)× B(φ→K0 SK0 Lorφ→ηγ)= ( 0 .13±0.01)×10−4, B(τ−→f1(1285) π−ντ)B(f1(1285) →ρ0γ)= (0.27±0.07)×10−4, B(τ−→h−ωπ0π0ντ)B(ω→π0γ)= ( 0 .12±0.04)×10−4, B(τ−→2h−h+ωντ)B(ω→π0γ)= ( 0 .10±0.02)×10−4. The sum of these excluded branching fractions is (0 .08± 0.01)%. This is near our goal of 0.1% for the internal consistency of the τListings for this edition, and thus for simplicity we do not include these small branching fraction decay modes in thebasis set. Beginning with the 2002 edition, the ﬁt algorithm has been improved to allow for correlations between branching fraction measurements used in the ﬁt. If only a few measure- ments are correlated, the correlation coeﬃcients are listed inthe footnote for each measurement. If a large number of mea-surements are correlated, then the full correlation matrix islisted in the footnote to the measurement that ﬁrst appearsin the τListings. Footnotes to the other measurements refer to the ﬁrst measurement. For example, the large correlation matrices for the branching fraction measurements contained in Refs. [3,4] are listed in Footnotes to the Γ( e − νeντ)/Γtotaland Γ(h−ντ)/Γtotalmeasurements respectively. Sometimes experi- mental papers contain correlation coeﬃcients between measure-ments using only statistical errors without including systematicerrors. We usually cannot make use of these correlation coeﬃ-cients. The 2008 constrained ﬁt has a χ 2of 95.7 for 100 degrees of freedom up from 77.5 for 95 degrees of freedom in the 2006 ﬁt. No basis-mode branching fractions changed by morethan 1.5 σfrom their 2006 values. However, some of the new precise B-factory branching-fraction measurements are somewhat inconsistent with earlier less precise measurements. /BG/BL/BH /BG/BL/BH/BG/BL/BH /BG/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ For example, seven decay modes used in the 2008 ﬁt had ﬁt scale factors larger than 1.6, while there were no modes in the 2006 ﬁtwith scale factors this large. Most of the large scale factors canbe traced to the inclusion of three new measurements: the BelleCollaboration [5] measurement of B( π − K0ντ), and the BaBar Collaboration [6] measurements of B( K−π+π−ντ(ex.K0)) and B(K−K+π−ντ). Overconsistency of Leptonic Branching Fraction Mea- surements : To minimize the eﬀects of older experiments which often have larger systematic errors and sometimes make assump-tions that have later been shown to be invalid, we exclude oldmeasurements in decay modes which contain at least severalnewer data of much higher precision. As a rule, we excludethose experiments with large errors which together would con-tribute no more than 5% of the weight in the average. This procedure leaves ﬁve measurements for B e≡B(τ−→e− νeντ) and ﬁve measurements for B µ≡B(τ−→µ− νµντ). For both Beand B µ, the selected measurements are considerably more consistent with each other tha n should be expected from the quoted errors on the individual measurements. The χ2from the calculation of the average of the selected measurements is 0.34for B eand 0.08 for B µ. Assuming normal errors, the probability of a smaller χ2is 1.3% for B eand 0.08% for B µ. References 1. R.M. Barnett et al. (Particle Data Group), Review of Par- ticle Physics , Phys. Rev. D54, 1 (1996). 2. See the τListings for references. 3. S. Schael et al.(Aleph Collab.), Phys. Rep. 421, 191 (2005). 4. J. Abdallah et al. (Delphi Collab.), Eur. Phys. J. C46,1 (2006). 5. D. Epifanov et al. (Belle Collab.), Phys. Lett. B654 ,6 5 (2007). 6. B. Aubert et al. (BaBar Collab.), Phys. Rev. Lett. 100, 011801 (2008). τ−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB τ−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB τ−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB τ−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ /B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ /B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ /B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ /B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/BD /BB/A0 /BP /B4/A0/BF /B7/A0/BH /B7/A0/BL /B7/A0/BD/BC /B7/A0/BD/BG /B7/A0/BD/BI /B7/A0/BE/BC /B7/A0/BE/BF /B7/A0/BE/BJ /B7/A0/BE/BK /B7/A0/BF/BC /B7/A0/BF/BH /B7/A0/BF/BJ /B7/A0/BG/BC /B7/A0/BG/BE /B7/BE/A0/BG/BJ /B7/A0/BG/BK /B7/BC/BA/BJ/BC/BK/A0/BD/BE/BI /B7/BC/BA/BJ/BD/BH/A0/BD/BE/BK /B7/BC/BA/BC/BL/A0/BD/BG/BI /B7/BC/BA/BC/BL/A0/BD/BG/BK /B5/BB/A0/CC/CW/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CW/CT/D6/CT /CR/CP/D2 /CQ /CT /CT /B8µ /B8/D3 /D6/CW /CP /CS /D6 /D3 /D2 /BA /C1/D2 /D1/CP/D2/DD /CP/D2/CP/D0/DD/D7/CT/D7/B8 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT/D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /B4/BD/B8 /BF/B8 /CP/D2/CS /BH /D4 /D6/D3/D2/CV/D7/B5 /CX/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D8/D3 /CQ /CT /D9/D2/CX/D8 /DD /BA /CB/CX/D2/CR/CT/D8/CW/CT /BH/B9/D4 /D6/D3/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /DA/CT/D6/DD /D7/D1/CP/D0/D0/B8 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BD/B9/D4 /D6/D3/D2/CV /CP/D2/CS /BF/B9/D4 /D6/D3/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT/CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /CP/D2/CS /CR/CP/D2/D2/D3/D8 /CQ /CT /D8/D6/CT/CP/D8/CT/CS /CP/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CX/D2 /D3/D9/D6 /D3/DA/CT/D6/CP/D0/D0 /AC/D8/BA/CF /CT/CP /D6/CQ/CX/D8/D6/CP /D6/CX/D0/DD /CR/CW/D3 /D3/D7/CT /D8/D3 /D9/D7/CT /D8/CW/CT /BF/B9/D4 /D6/D3/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2 /D3/D9/D6 /AC/D8/B8 /CP/D2/CS /D0/CT/CP/DA/CT /D8/CW/CT /BD/B9/D4 /D6/D3/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D3/D9/D8/BA /CF /CT/CS /D3 /B8/CW /D3 /DB /CT/DA/CT/D6/B8 /D9/D7/CT /D8/CW/CT/D7/CT /BD/B9/D4 /D6/D3/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D9/D7/CT/CS /D3/D2/D0/DD /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP /D6/CT /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CV/B8Ꜽ /DB/CW/CT/D6/CT/CP/D7 /CK/CU/B2/CP Ꜽ/D1 /CP /D6/CZ/D7/CP /D6/CT/D7/D9/D0/D8 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BH. /BF/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK/BH. /BF/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BK/BH. /BF/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK/BH. /BF/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BK/BH. /BE/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BH. /BE/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BH. /BE/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BH. /BE/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BK/BH. /BF/BD/BI± /BC. /BC/BL/BF± /BC. /BC/BG/BL /CP/DA/CV /BJ/BK/CZ /BD/BT/BU/CA/BX/CD /BC/BD /C5 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BK/BH. /BE/BJ/BG± /BC. /BD/BC/BH± /BC. /BC/BJ/BF /CP/DA/CV /BE/BT /BV/C0/BT/CA/BW /BC/BD /BW /C4/BF /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BK/BG. /BG/BK± /BC. /BE/BJ± /BC. /BE/BF /CP/DA/CV /BT /BV/CC/C7/C6 /BL/BE /C0 /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BD /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BH. /BG/BH /B7/BC. /BI/BL − /BC. /BJ/BF± /BC. /BI/BH /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV /BD/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/BU/CA/BX/CD /BC/BD /C5 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /BF/B9/D4 /D6/D3/D2/CV/B5 /CP/D2/CS /BU/B4 τ→ /BH/B9/D4 /D6/D3/D2/CV/B5 /CP /D6/CT− /BC. /BL/BK /CP/D2/CS − /BC. /BC/BK /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT /BV/C0/BT/CA/BW /BC/BD /BW /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP/D2/CS /BU/B4 τ→ /CK/BH/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP /D6/CT− /BC. /BL/BJ/BK /CP/D2/CS − /BC. /BC/BK/BE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA WEIGHTED AVERAGE 85.26 ±0.13 (Error scaled by 1.6) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ACTON 92H OPAL 4.8ACHARD 01D L3 0.0ABREU 01M DLPH 0.3χ2 5.1 (Confidence Level = 0.077) 83.5 84 84.5 85 85.5 86 86.5/A0/parenleftBig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BCντ /B4/CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/BE /BB/A0 /BP /B4/A0/BF /B7/A0/BH /B7/A0/BL /B7/A0/BD/BC /B7/A0/BD/BG /B7/A0/BD/BI /B7/A0/BE/BC /B7/A0/BE/BF /B7/A0/BE/BJ /B7/A0/BE/BK /B7/A0/BF/BC /B7/BC/BA/BI/BH/BI/BL/A0/BF/BH /B7/BC/BA/BI/BH/BI/BL/A0/BF/BJ /B7/BC/BA/BI/BH/BI/BL/A0/BG/BC /B7/BC/BA/BI/BH/BI/BL/A0/BG/BE /B7/BD/BA/BC/BL/BK/BH/A0/BG/BJ /B7/BC/BA/BF/BD/BF/BL/A0/BG/BK /B7/BC/BA/BJ/BC/BK/A0/BD/BE/BI /B7/BC/BA/BJ/BD/BH/A0/BD/BE/BK /B7/BC/BA/BC/BL/A0/BD/BG/BI /B7/BC/BA/BC/BL/A0/BD/BG/BK /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BG. /BJ/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK/BG. /BJ/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BK/BG. /BJ/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK/BG. /BJ/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BK/BH. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BH. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BH. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BH. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BH. /BI± /BC. /BI± /BC. /BF /CP/DA/CV /BF/BF/BC/BC /BD/BT/BW/BX/CE /BT /BL/BD /BY /C4/BF /BX /CT/CT/CR/D1 /BP/BK /BK. /BF/DF/BL/BG. /BF/BZ /CT /CE/BK/BG. /BL± /BC. /BG± /BC. /BF /CP/DA/CV /BU/BX/C0/CA/BX/C6/BW /BK/BL /BU /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/DF /BG/BJ /BZ/CT/CE/BK/BG. /BJ± /BC. /BK± /BC. /BI /CP/DA/CV /BE/BT/C1/C0/BT/CA/BT /BK/BJ /BU /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BI. /BG± /BC. /BF± /BC. /BF /BT/BU/BT /BV/C0/C1 /BK/BL /BU /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BK/BJ. /BD± /BD. /BC± /BC. /BJ /BF/BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BK/BJ. /BE± /BC. /BH± /BC. /BK /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BK/BG. /BJ± /BD. /BD /B7/BD. /BI − /BD. /BF /BD/BI/BL /BG/BT/C4 /CC/C0/C7/BY/BY /BK/BH /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BH /BZ/CT/CE/BK/BI. /BD± /BC. /BH± /BC. /BL /BU/BT/CA/CC/BX/C4 /BK/BH /BY /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BK/BJ. /BK± /BD. /BF± /BF. /BL /BH/BU/BX/CA/BZ/BX/CA /BK/BH /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BK/BI. /BJ± /BC. /BF± /BC. /BI /BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/BW/BX/CE /BT/BL /BD /BY /A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C1/C0/BT/CA/BT /BK/BJ /BU /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /A0/parenleftbig/CT− ν/CTντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /CP/D2/CS/A0/parenleftbig/CW−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /DA/CP/D0/D9/CT /B4/CP/D0/D7/D3 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/CD/CA/BV/C0/BT /CC/BK /BJ/DA /CP /D0 /D9 /CT/CU/D3 /D6/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C4 /CC/C0/C7/BY/BY /BK/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8/A0/parenleftbig/CT− ν/CTντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8/A0/parenleftbig/CW−≥ /BC/D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /CP/D2/CS /A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/BH/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /B4/BD/B9/D4 /D6/D3/D2/CV /B7 /BC π /BC/B5 /CP/D2/CS /B4/BD/B9/D4 /D6/D3/D2/CV /B7 ≥ /BDπ /BC/B5 /DA/CP/D0/D9/CT/D7/BA/A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CC /D3 /D1/CX/D2/CX/D1/CX/DE/CT /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/B8 /DB /CT /CT/DC/CR/D0/D9/CS/CT /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8/D7 /DB/CW/CX/CR/CW /D8/D3/CV/CT/D8/CW/CT/D6 /DB /D3/D9/D0/CS /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /BH/B1 /D3/CU /D8/CW/CT /DB /CT/CX/CV/CW/D8 /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BF/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BD/BJ. /BF/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BD/BJ. /BF/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BD/BJ. /BF/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BD/BJ. /BF/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ. /BF/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ. /BF/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ. /BF/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ. /BF/BD/BL± /BC. /BC/BJ/BC± /BC. /BC/BF/BE /CU/B2/CP /BH/BG/CZ /BD/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BJ. /BF/BG± /BC. /BC/BL± /BC. /BC/BI /CU/B2/CP /BF/BD/BA/BG/CZ /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C7/C8 /BT/C4 /BD/BL/BL/BC/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BJ. /BF/BG/BE± /BC. /BD/BD/BC± /BC. /BC/BI/BJ /CU/B2/CP /BE/BD/BA/BH/CZ /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BY /C4/BF /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BJ. /BF/BE/BH± /BC. /BC/BL/BH± /BC. /BC/BJ/BJ /CU/B2/CP /BE/BJ/BA/BJ/CZ /BT/BU/CA/BX/CD /BL/BL /CG /BW/C4/C8/C0 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BJ. /BF/BJ± /BC. /BC/BK± /BC. /BD/BK /CP/DA/CV /BF/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ. /BF/BD± /BC. /BD/BD± /BC. /BC/BH /BE/BC/BA/BJ/CZ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BD/BJ. /BC/BE± /BC. /BD/BL± /BC. /BE/BG /BI/BH/BK/BI /BT/BU/CA/BX/CD /BL/BH /CC /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BL /CG/BD/BJ. /BF/BI± /BC. /BE/BJ /BJ/BL/BG/BD /BT/C3/BX/CA/CB /BL/BH /C1 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1/BC/BF/BD/BJ. /BI± /BC. /BG± /BC. /BG /BE/BD/BG/BK /BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/B9/CA/CA/C1/BC/BD /BY/BD/BJ. /BG± /BC. /BF± /BC. /BH /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BZ /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BD/BJ. /BF/BH± /BC. /BG/BD± /BC. /BF/BJ /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /BD/BL/BK/BL/B9/BD/BL/BL/BC /C4/BX/C8 /D6/D9/D2/D7/BD/BJ. /BJ± /BC. /BK± /BC. /BG /BH/BI/BK /BU/BX/C0/CA/BX/C6/BW /BL/BC /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BD/BJ. /BG± /BD. /BC /BE/BD/BL/BJ /BT/BW/BX/CE /BT /BK/BK /C5/CA/C3/C2 /BX /CT/CT/CR/D1 /BP /BD/BG/DF /BD/BI /BZ/CT/CE /BG/BL/BI /BG/BL/BI/BG/BL/BI /BG/BL/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /BD/BJ. /BJ± /BD. /BE± /BC. /BJ /BT/C1/C0/BT/CA/BT /BK/BJ /BU /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BK. /BF± /BC. /BL± /BC. /BK /BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BK. /BI± /BC. /BK± /BC. /BJ /BH/BH/BK /BH/BU/BT/CA/CC/BX/C4 /BK/BI /BW /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BD/BE. /BL± /BD. /BJ /B7/BC. /BJ − /BC. /BH /BT/C4 /CC/C0/C7/BY/BY /BK/BH /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BH /BZ/CT/CE/BD/BK. /BC± /BC. /BL± /BC. /BH /BG/BJ/BF /BH/BT/CB/C0 /BK/BH /BU /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BK. /BC± /BD. /BC± /BC. /BI /BI/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /C5/CA/C3/BF /BX /CT/CT/CR/D1 /BP/BF. /BJ/BJ /BZ/CT/CE/BD/BL. /BG± /BD. /BI± /BD. /BJ /BD/BH/BF /BU/BX/CA/BZ/BX/CA /BK/BH /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BD/BJ. /BI± /BE. /BI± /BE. /BD /BG/BJ /BU/BX/C0/CA/BX/C6/BW /BK/BF /BV /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BG/BZ /CT /CE/BD/BJ. /BK± /BE. /BC± /BD. /BK /BU/BX/CA/BZ/BX/CA /BK/BD /BU /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP /BL/DF/BF/BE /BZ/CT/CE/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BY /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8 /D3/CU /BU/B4 τ−→ /CT− ν/CTντ /B5/CX /D7 /BC. /BC/BK/BA/BF/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BL/BJ /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 /CT ν/CTντ /B5/B8 /BU/B4µ νµντ /B5/BB/BU/B4 /CT ν/CTντ /B5/B8 /BU/B4 /CW−ντ /B5/B8 /CP/D2/CS /BU/B4 /CW−ντ /B5/BB/BU/B4 /CT ν/CTντ /B5/CP /D6/CT /BC. /BH/BC/B8 /BC. /BH/BK/B8 /BC. /BH/BC/B8 /CP/D2/CS /BC . /BC/BK /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /A0/B4µ− νµντ /B5/BB/A0/B4 /CT− ν/CTντ /B5 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BZ/A0/B4µ− νµντ /B5× /A0/B4 /CT− ν/CTντ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/BH/C5/D3 /CS/CX/AC/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CT− ν/CTντ /B5/BB/BU/B4/CK/BD /D4 /D6/D3/D2/CVꜼ/B5 /CP/D2/CS /BU/B4/CK/BD /D4 /D6/D3/D2/CVꜼ/B5 /B8/BP /BC . /BK/BH/BH/BA/BI/BX/D6/D6/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BH /CTν ν /DA/CP/D0/D9/CT/BA/A0/parenleftbig µ− νµντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ− νµντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig µ− νµντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ− νµντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI/BD± /BC. /BC/BD/BI± /BC. /BC/BF/BH /BC. /BF/BI/BD± /BC. /BC/BD/BI± /BC. /BC/BF/BH/BC. /BF/BI/BD± /BC. /BC/BD/BI± /BC. /BC/BF/BH /BC. /BF/BI/BD± /BC. /BC/BD/BI± /BC. /BC/BF/BH /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC± /BC. /BC/BG± /BC. /BC/BH /BD/BD/BI /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CB /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BC. /BE/BF± /BC. /BD/BC /BD/BC /BF/CF/CD /BL/BC /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /CX/D1/D4 /D3/D7/CT /D6/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8/D7 /D3/D2 /CS/CT/D8/CT/CR/D8/CT/CS γ /B3/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CPτ /B9/D6/CT/D7/D8/B9/CU/D6/CP/D1/CT/CT/D2/CT/D6/CV/DD /CR/D9/D8/D3/AB /BX∗ γ> /BD/BC /C5/CT/CE/BA /BY /D3 /D6 /BX∗ γ> /BE/BC /C5/CT/CE/B8 /D8/CW/CT/DD /D5/D9/D3/D8/CT /B4/BF . /BC/BG± /BC. /BD/BG± /BC. /BF/BC/B5× /BD/BC− /BF/BA/BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CB /CX/D1/D4 /D3/D7/CT /D6/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8/D7 /D3/D2 /CS/CT/D8/CT/CR/D8/CT/CS γ /B3/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CP τ /B9/D6/CT/D7/D8/B9/CU/D6/CP/D1/CT/CT/D2/CT/D6/CV/DD /CR/D9/D8/D3/AB /BXγ> /BE/BC /C5/CT/CE/BA/BF/CF/CD /BL/BC /D6/CT/D4 /D3 /D6/D8/D7 /A0/B4µ− νµντγ /B5/BB/A0/B4µ− νµντ /B5 /BP /BC. /BC/BD/BF± /BC. /BC/BC/BI/B8 /DB/CW/CX/CR/CW /CX/D7 /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3/A0/B4µ− νµντγ /B5/BB/A0/D8/D3/D8/CP/D0 /D9/D7/CX/D2/CV /A0/B4 µ− νµντγ /B5/BB/A0/D8/D3/D8/CP/D0 /BP/BD /BJ. /BF/BH/B1/BA /CA/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8/D7 /D3/D2 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/BC /BT/C1/C0/BT/CA/BT /BK/BJ /BU /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BL. /BD± /BC. /BK± /BD. /BD /BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BI. /BK± /BC. /BJ± /BC. /BL /BH/BD/BH /BH/BU/BT/CA/CC/BX/C4 /BK/BI /BW /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BE/BC. /BG± /BF. /BC /B7/BD. /BG − /BC. /BL /BT/C4 /CC/C0/C7/BY/BY /BK/BH /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BH /BZ/CT/CE/BD/BJ. /BK± /BC. /BL± /BC. /BI /BF/BL/BC /BH/BT/CB/C0 /BK/BH /BU /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BK. /BE± /BC. /BJ± /BC. /BH /BI/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /C5/CA/C3/BF /BX /CT/CT/CR/D1 /BP/BF. /BJ/BJ /BZ/CT/CE/BD/BF. /BC± /BD. /BL± /BE. /BL /BU/BX/CA/BZ/BX/CA /BK/BH /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BD/BK. /BF± /BE. /BG± /BD. /BL /BI/BC /BU/BX/C0/CA/BX/C6/BW /BK/BF /BV /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BG/BZ /CT /CE/BD/BI. /BC± /BD. /BF /BG/BH/BL /BJ/BU/BT /BV/C1/C6/C7 /BJ/BK /BU /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP /BF/BA/BD/DF/BJ/BA/BG /BZ/CT/CE/BD/BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC /CU/D3 /D6 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/BM/B4/BD/B5 /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BE/B5 /A0/B4τ−→µ− νµντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BF/B5 /A0/B4τ−→π−ντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BG/B5 /A0/B4τ−→π−π /BCντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BH/B5 /A0/B4τ−→π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BI/B5 /A0/B4τ−→π−/BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BJ/B5 /A0/B4τ−→ /CW−/BGπ /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5/B5 /BB /A0/D8/D3/D8/CP/D0/B4/BK/B5 /A0/B4τ−→π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/B5/BB/A0/D8/D3/D8/CP/D0 /B4/BL/B5 /A0/B4τ−→π−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BC/B5 /A0/B4τ−→ /CW−/CW−/CW /B7/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BD/B5 /A0/B4τ−→ /CW−/CW−/CW /B7/BFπ /BCντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BE/B5 /A0/B4τ−→ /BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BF/B5 /A0/B4τ−→ /BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/B5 /B4/BE/B5 /B4/BF/B5 /B4/BG/B5 /B4/BH/B5 /B4/BI/B5 /B4/BJ/B5 /B4/BK/B5 /B4/BL/B5 /B4/BD/BC/B5 /B4/BD/BD/B5 /B4/BD/BE/B5/B4/BE/B5 /B9/BE/BC/B4/BF/B5 /B9/BL /B9/BI/B4/BG/B5 /B9/BD/BI /B9/BD/BE /BE/B4/BH/B5 /B9/BH /B9/BH /B9/BD/BJ /B9/BF/BJ/B4/BI/B5 /BC /B9/BG /B9/BD/BH /BE /B9/BE/BJ/B4/BJ/B5 /B9/BE /B9/BG /B9/BE/BG /B9/BD/BH /BE/BC /B9/BG/BJ/B4/BK/B5 /B9/BD/BG /B9/BL /BD/BH /B9/BH /B9/BD/BJ /B9/BD/BG /B9/BK/B4/BL/B5 /B9/BD/BF /B9/BD/BE /B9/BE/BH /B9/BF/BC /BG /B9/BE /BD/BI /B9/BD/BH/B4/BD/BC/B5 /BC /B9/BE /B9/BE/BF /B9/BD/BG /BG /BD/BC /BD/BF /B9/BI /B9/BD/BJ/B4/BD/BD/B5 /BD /BC /B9/BH /BD /BG /BI /BC /B9/BL /B9/BE /B9/BD/BD/B4/BD/BE/B5 /BC /BD /BL /BG /B9/BK /B9/BG /B9/BI /BL /B9/BH /B9/BG /B9/BE/B4/BD/BF/B5 /BD /B9/BG /B9/BF /B9/BH /BF /BE/B9/BG /B9/BF /B9/BD /BG /BD /B9/BE/BG/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BY /D1/CT/CP/D7/D9/D6/CT/B9/D1 /CT /D2 /D8/D3 /CU/BU /B4 τ−→µ− νµντ /B5/CX /D7/BC. /BC/BK/BA/BF/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ/D1 /CT /CP /B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 µ νµντ /B5/B8 /BU/B4µ νµντ /B5/BB/BU/B4 /CT ν/CTντ /B5/B8 /BU/B4 /CW−ντ /B5/B8 /CP/D2/CS /BU/B4 /CW−ντ /B5/BB/BU/B4 /CT ν/CTντ /B5/CP /D6/CT /BC. /BH/BC/B8− /BC. /BG/BE/B8 /BC. /BG/BK/B8 /CP/D2/CS − /BC. /BF/BL /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /A0/B4µ− νµντ /B5/BB/A0/B4 /CT− ν/CTντ /B5 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BZ/A0/B4µ− νµντ /B5× /A0/B4 /CT− ν/CTντ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/BH/C5/D3 /CS/CX/AC/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CT− ν/CTντ /B5/BB/BU/B4/CK/BD /D4 /D6/D3/D2/CVꜼ/B5 /CP/D2/CS /BU/B4/CK/BD /D4 /D6/D3/D2/CVꜼ/B5 /B8/BP /BC . /BK/BH/BH/BA/BI/BX/D6/D6/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/BJ/BU/BT /BV/C1/C6/C7 /BJ/BK /BU /DA/CP/D0/D9/CT /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /AC/D8 /D8/D3 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CT±/CP/D2/CS /D3/D2/CT /D3/D8/CW/CT/D6 /D2/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2 /CR/CW/CP /D6/CV/CT/CS/D4 /D6/D3/D2/CV/BA/A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BF /BB/A0/BH/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/CP/D7/D7 /CT/AB/CT/CR/D8/D7 /CX/D7 /BC . /BL/BJ/BE/BI/BA/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BJ/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BL/BJ/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BL/BJ/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BL/BJ/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BL/BJ/BK± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BK± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ/BK± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BK± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ/BJ/BJ± /BC. /BC/BC/BI/BF± /BC. /BC/BC/BK/BJ /CU/B2/CP /BD/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BC. /BL/BL/BJ± /BC. /BC/BF/BH± /BC. /BC/BG/BC /CU/B2/CP /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF /BD/BC. /BI /BZ/CT/CE/BD/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ/D1 /CT /CP /B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4µ νµντ /B5/B8 /BU/B4 /CT ν/CTντ /B5/B8 /BU/B4 /CW−ντ /B5/B8 /CP/D2/CS /BU/B4 /CW−ντ /B5/BB/BU/B4 /CT ν/CTντ /B5 /CP /D6/CT /BC. /BH/BK/B8 − /BC. /BG/BE/B8 /BC. /BC/BJ/B8 /CP/D2/CS /BC . /BG/BH /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/A0/parenleftbig/CT− ν/CTντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CT− ν/CTντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/CT− ν/CTντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CT− ν/CTντγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BH± /BC. /BC/BI± /BC. /BD/BJ /BD. /BJ/BH± /BC. /BC/BI± /BC. /BD/BJ/BD. /BJ/BH± /BC. /BC/BI± /BC. /BD/BJ /BD. /BJ/BH± /BC. /BC/BI± /BC. /BD/BJ /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /CX/D1/D4 /D3/D7/CT /D6/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8/D7 /D3/D2 /CS/CT/D8/CT/CR/D8/CT/CS γ /B3/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CPτ /B9/D6/CT/D7/D8/B9/CU/D6/CP/D1/CT/CT/D2/CT/D6/CV/DD /CR/D9/D8/D3/AB /BX∗ γ> /BD/BC /C5/CT/CE/BA/A0/parenleftbig/CW−≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CW−≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/CW−≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CW−≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/BJ /BB/A0 /BP /B4/A0/BL /B7/A0/BD/BC /B7 /BD /BE /A0/BF/BH /B7 /BD /BE /A0/BF/BJ /B7/A0/BG/BJ /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BD/BF± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BE. /BD/BF± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD/BE. /BD/BF± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BE. /BD/BF± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BG/BJ± /BC. /BE/BI± /BC. /BG/BF /CU/B2/CP /BE/BL/BI/BJ /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C4/BF /BD/BL/BL/BE /C4/BX/C8 /D6/D9/D2/BD/BE. /BG± /BC. /BJ± /BC. /BJ /CU/B2/CP /BE/BK/BF /BE/BT/BU/CA/BX/CD /BL/BE /C6 /BW/C4/C8/C0 /BD/BL/BL/BC /C4/BX/C8 /D6/D9/D2/BD/BE. /BD± /BC. /BJ± /BC. /BH /CU/B2/CP /BF/BC/BL /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BW /C7/C8 /BT/C4 /BD/BL/BL/BC /C4/BX/C8 /D6/D9/D2/BD/BD. /BF± /BC. /BH± /BC. /BK /CP/DA/CV /BJ/BL/BK /BF/BY /C7/CA/BW /BK/BJ /C5/BT /BV /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BG/BG± /BC. /BD/BD± /BC. /BD/BD /BD/BH/CZ /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BD/BD. /BJ± /BC. /BI± /BC. /BK /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BD/BE. /BL/BK± /BC. /BG/BG± /BC. /BF/BF /BI/BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BD/BE. /BF± /BC. /BL± /BC. /BH /BD/BF/BF/BK /BU/BX/C0/CA/BX/C6/BW /BL/BC /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BF/BH /BZ/CT/CE/BD/BD. /BD± /BD. /BD± /BD. /BG /BJ/BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BD/BE. /BF± /BC. /BI± /BD. /BD /BF/BE/BK /BK/BU/BT/CA/CC/BX/C4 /BK/BI /BW /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP/BF /BG /BA /BI/BZ /CT /CE/BD/BF. /BC± /BE. /BC± /BG. /BC /BU/BX/CA/BZ/BX/CA /BK/BH /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP/BF /BG /BA /BI/BZ /CT /CE/BD/BD. /BE± /BD. /BJ± /BD. /BE /BF/BG /BL/BU/BX/C0/CA/BX/C6/BW /BK/BF /BV /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BF/BG /BZ/CT/CE/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /DB/CX/D8/CW /BC . /BI/BH/B1 /CP/CS/CS/CT/CS /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6π−/C3 /BC/C4 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/BA/BE/BT/BU/CA/BX/CD /BL/BE /C6 /DB/CX/D8/CW /BC . /BH/B1 /CP/CS/CS/CT/CS /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /C3∗/B4/BK/BL/BE/B5−/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/BA/BF/BY /C7/CA/BW /BK/BJ /D6/CT/D7/D9/D0/D8 /CU/D3 /D6/BU /B4π−ντ /B5 /DB/CX/D8/CW /BC . /BI/BJ/B1 /CP/CS/CS/CT/CS /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /C3−/CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CP/D2/CS/CP/CS/CY/D9/D7/D8/CT/CS /CU/D3 /D6 /BD/BL/BL/BE /BU/B4/CK/BD /D4 /D6/D3/D2/CVꜼ/B5/BA/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /D5/D9/D3/D8/CT /BD/BD. /BJ/BK± /BC. /BD/BD± /BC. /BD/BF /CF /CT/CP /CS /CS /BC. /BI/BI /D8/D3 /D9/D2/CS/D3 /D8/CW/CT/CX/D6 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6/D9/D2/D7/CT/CT/D2 /C3 /BC/C4 /CP/D2/CS /D1/D3 /CS/CX/CU/DD /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CP/CR/CR/D3 /D6/CS/CX/D2/CV/D0/DD /BA/BH/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /A0/B4µ− νµντ /B5/BB/A0/B4 /CT− ν/CTντ /B5/B8 /A0/B4µ− νµντ /B5×/A0/B4 /CT− ν/CTντ /B5/B8 /CP/D2/CS /A0/B4 /CW−≥ /BC /C3 /BC/C4ντ /B5/BB/A0/B4 /CT− ν/CTντ /B5 /DA/CP/D0/D9/CT/D7/BA /BG/BL/BJ /BG/BL/BJ/BG/BL/BJ /BG/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /BI/BW/BX/BV/BT/C5/C8 /BL/BE /BV /D5/D9/D3/D8/CT /BU/B4 /CW−≥ /BC /C3 /BC/C4≥ /BC/B4 /C3 /BC/CB→π /B7π−/B5ντ /B5/BP/BD /BF . /BF/BE± /BC. /BG/BG± /BC. /BF/BF/BA/CF /CT /D7/D9/CQ/D8/D6/CP/CR/D8 /BC . /BF/BH /D8/D3 /CR/D3 /D6/D6/CT/CR/D8 /CU/D3 /D6 /D8/CW/CT/CX/D6 /CX/D2/CR/D0/D9/D7/CX/D3/D2 /D3/CU /D8/CW/CT /C3 /BC/CB /CS/CT/CR/CP /DD/D7/BA/BJ/BU/CD/CA/BV/C0/BT /CC /BK/BJ /DB/CX/D8/CW /BD . /BD/B1 /CP/CS/CS/CT/CS /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /C3−/CP/D2/CS /C3∗/B4/BK/BL/BE/B5−/CQ/CP/CR/CZ/B9/CV/D6/D3/D9/D2/CS/D7/BA/BK/BU/BT/CA/CC/BX/C4 /BK/BI /BW /D6/CT/D7/D9/D0/D8 /CU/D3 /D6/BU /B4π−ντ /B5 /DB/CX/D8/CW /BC . /BH/BL/B1 /CP/CS/CS/CT/CS /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /C3−/CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CP/D2/CS/CP/CS/CY/D9/D7/D8/CT/CS /CU/D3 /D6/BD /BL /BL /BE /BU /B4 /CK /BD /D4 /D6/D3/D2/CVꜼ/B5/BA/BL/BU/BX/C0/CA/BX/C6/BW /BK/BF /BV /D5/D9/D3/D8/CT /BU/B4 π−ντ /B5/BP /BL. /BL± /BD. /BJ± /BD. /BF /CP/CU/D8/CT/D6 /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D2/CV /BD . /BF± /BC. /BH/D8 /D3/CR /D3 /D6/D6/CT/CR/D8/CU/D3 /D6/BU /B4 /C3−ντ /B5/BA/A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB /A0/BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0 /A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB /A0/BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0/A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /BP /B4/A0/BL /B7/A0/BD/BC /B5/BB/A0 /A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /BP /B4/A0/BL /B7/A0/BD/BC /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BI/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD/BD. /BI/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD/BD. /BI/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD/BD. /BI/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BD. /BI/BF± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI/BF± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BI/BF± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI/BF± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BD/BD. /BH/BJ/BD± /BC. /BD/BE/BC± /BC. /BD/BD/BG /CU/B2/CP /BD/BL/CZ /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /BW/C4/C8/C0 /BD/BL/BL/BE/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BD. /BL/BK± /BC. /BD/BF± /BC. /BD/BI /CU/B2/CP /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C5 /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BD. /BH/BE± /BC. /BC/BH± /BC. /BD/BE /CU/B2/CP /BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD/BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC /CU/D3 /D6/BT /BU /BW /BT/C4/C4/BT/C0 /BC/BI /BT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/BM/B4/BD/B5 /A0/B4τ−→ /CW−ντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BE/B5 /A0/B4τ−→ /CW−π /BCντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BF/B5 /A0/B4τ−→ /CW−≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BG/B5 /A0/B4τ−→ /CW−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BH/B5 /A0/B4τ−→ /CW−≥ /BFπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BI/B5 /A0/B4τ−→ /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BJ/B5 /A0/B4τ−→ /CW−/CW−/CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BK/B5 /A0/B4τ−→ /CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5 /BB /A0/D8/D3/D8/CP/D0/B4/BL/B5 /A0/B4τ−→ /CW−/CW−/CW /B7≥ /BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BC/B5 /A0/B4τ−→ /BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/BD/B5 /A0/B4τ−→ /BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/B5 /B4/BE/B5 /B4/BF/B5 /B4/BG/B5 /B4/BH/B5 /B4/BI/B5 /B4/BJ/B5 /B4/BK/B5 /B4/BL/B5 /B4/BD/BC/B5/B4/BE/B5 /B9/BF/BG/B4/BF/B5 /B9/BG/BJ /BH/BI/B4/BG/B5 /BI /B9/BI/BI /BD/BH/B4/BH/B5 /B9/BI /BF/BK /BD/BD /B9/BK/BI/B4/BI/B5 /B9/BJ /B9/BK /BD/BH /BC /B9/BE/B4/BJ/B5 /B9/BE /B9/BD /B9/BH /B9/BF /BF /B9/BH/BF/B4/BK/B5 /B9/BG /B9/BG /B9/BD/BF /B9/BG /B9/BE /B9/BH/BI /BJ/BH/B4/BL/B5 /B9/BD /B9/BD /B9/BG /BF /B9/BI /BE/BI /B9/BJ/BK /B9/BD/BI/B4/BD/BC/B5 /B9/BD /B9/BD /BD /BC /BC /B9/BE /B9/BF /B9/BD /BF/B4/BD/BD/B5 /BC /BC /BC /BC /BC /BD /BC /B9/BH /BH /B9/BH/BJ/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BL/BJ /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 µ νµντ /B5/B8 /BU/B4 /CT ν/CTντ /B5/B8 /BU/B4µ νµντ /B5/BB/BU/B4 /CT ν/CTντ /B5/B8 /CP/D2/CS /BU/B4 /CW−ντ /B5/BB/BU/B4 /CT ν/CTντ /B5/CP /D6/CT /BC. /BH/BC/B8 /BC. /BG/BK/B8 /BC. /BC/BJ/B8 /CP/D2/CS /BC . /BI/BF /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA WEIGHTED AVERAGE 11.63 ±0.12 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ANASTASSOV 97 CLEO 0.7ACKERSTAFF 98M OPAL 2.9ABDALLAH 06A DLPH 0.1χ2 3.7 (Confidence Level = 0.155) 11 11.5 12 12.5 13/A0/parenleftBig/CW−ντ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/B1/B5/A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BK /BB/A0/BH /BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0/BH /A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BK /BB/A0/BH /BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0/BH /A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BK /BB/A0/BH /BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0/BH /A0/parenleftbig/CW−ντ/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BK /BB/A0/BH /BP/B4 /A0/BL /B7/A0/BD/BC /B5/BB/A0/BH/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH/BC± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BI/BH/BC± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BI/BH/BC± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BI/BH/BC± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BI/BG/BK/BG± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BI/BC /BC. /BI/BG/BK/BG± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BI/BC/BC. /BI/BG/BK/BG± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BI/BC /BC. /BI/BG/BK/BG± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BI/BC/CP/DA/CV /CP/DA/CV/CP/DA/CV /CP/DA/CV /BD/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BL/BJ /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4µ νµντ /B5/B8 /BU/B4 /CT ν/CTντ /B5/B8 /BU/B4µ νµντ /B5/BB/BU/B4 /CT ν/CTντ /B5/B8 /CP/D2/CS /BU/B4 /CW−ντ /B5/CP /D6/CT /BC. /BC/BK/B8 − /BC. /BF/BL/B8 /BC. /BG/BH/B8 /CP/D2/CS /BC . /BI/BF /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /A0/parenleftbig π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL/BD± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BC. /BL/BD± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD/BC. /BL/BD± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BC. /BL/BD± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BC. /BK/BE/BK± /BC. /BC/BJ/BC± /BC. /BC/BJ/BK /BD/BC. /BK/BE/BK± /BC. /BC/BJ/BC± /BC. /BC/BJ/BK/BD/BC. /BK/BE/BK± /BC. /BC/BJ/BC± /BC. /BC/BJ/BK 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/BC/BD/BI/BC. /BF/BG/BE± /BC. /BC/BC/BI± /BC. /BC/BD/BI /BC. /BF/BG/BE± /BC. /BC/BC/BI± /BC. /BC/BD/BI /BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BF /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE/BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BF /D5/D9/D3/D8/CT /BC . /BF/BG/BH± /BC. /BC/BC/BI± /BC. /BC /BD /BI/CP /CU /D8 /CT /D6/CR /D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6/BE /CZ /CP/D3/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /C3∗−ντ /B5/BP/BD. /BG/BE± /BC. /BD/BK/B1 /CP/D2/CS /BU/B4 /CW−/C3 /BCπ /BCντ /B5/BP/BC. /BG/BK± /BC. /BG/BK/B1/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD/CQ /DD/BC. /BL/BL/BC± /BC. /BC/BD/BC /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/D7/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D8/D3 /BU/B4 /CW−π /BCντ /B5/BA/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 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/BE/BJ± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BL. /BE/BF/BL± /BC. /BC/BK/BI± /BC. /BC/BL/BC /BL. /BE/BF/BL± /BC. /BC/BK/BI± /BC. /BC/BL/BC/BL. /BE/BF/BL± /BC. /BC/BK/BI± /BC. /BC/BL/BC /BL. /BE/BF/BL± /BC. /BC/BK/BI± /BC. /BC/BL/BC/CU/B2/CP /CU/B2/CP/CU/B2/CP /CU/B2/CP/BF/BD/CZ /BD/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BE/BD± /BC. /BD/BF± /BC. /BD/BD /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BU/B4 /CW−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5 /CP/D2/CS /BU/B4 /C3−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5/DA/CP/D0/D9/CT/D7/BA/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D7/CR/CP/D0/CP /D6/parenrightbig/BB/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BE/BD /BB/A0/BE/BC /A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D7/CR/CP/D0/CP /D6/parenrightbig/BB/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BE/BD /BB/A0/BE/BC /A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D7/CR/CP/D0/CP /D6/parenrightbig/BB/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BE/BD /BB/A0/BE/BC /A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D7/CR/CP/D0/CP /D6/parenrightbig/BB/A0/parenleftbig π−/BEπ /BCντ /B4/CT/DC/BA 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/BC. /BC/BF/BI± /BC. /BC/BJ/BF /CU/B2/CP /BD/BE/BG/BE /BV/C7 /BT/C6 /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BT/CA/BT /CC/BX /BL/BK /BX /BU/B4τ−→π− /C3 /BCντ /B5/CP /D2 /CS/BU /B4 τ−→ /C3−/C3 /BCντ /B5 /DA/CP/D0/D9/CT/D7/BA/A0/parenleftbig π− /C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π− /C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig π− /C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π− /C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BG± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BK/BG± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BK/BG± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BK/BG± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA/BC. /BK/BF/BD± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF/BD± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BF/BD± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF/BD± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BC. /BK/BC/BK± /BC. /BC/BC/BG± /BC. /BC/BE/BI /CU/B2/CP /BH/BF/CZ /BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 /BF/BH/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE/BC. /BL/BF/BF± /BC. /BC/BI/BK± /BC. /BC/BG/BL /CU/B2/CP /BF/BJ/BJ /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BV /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BL/BE/BK± /BC. /BC/BG/BH± /BC. /BC/BF/BG /CU/B2/CP /BL/BF/BJ /BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BK/BH/BH± /BC. /BD/BD/BJ± /BC. /BC/BI/BI /CP/DA/CV /BH/BC/BL /BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BC/BG± /BC. /BC/BG/BD± /BC. /BC/BJ/BE /CP/DA/CV /BF/BV/C7 /BT/C6 /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI /BZ/CT/CE/BC. /BL/BH± /BC. /BD/BH± /BC. /BC/BI /CU/B2/CP /BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BL± /BC. /BD/BC± /BC. /BC/BL /BL/BK /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU /BT /CA /BT /CC/BX /BL/BL /C3/BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /D1/CT/CP/D7/D9/D6/CT /C3 /BC/B3/D7 /CQ /DD /CS/CT/D8/CT/CR/D8/CX/D2/CV /C3 /BC/C4 /B3/D7 /CX/D2 /D8/CW/CT/CX/D6 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA/BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /C3 /BC/B3/D7 /D9/D7/CX/D2/CV /C3 /BC/CB→π /B7π−/CS/CT/CR/CP /DD/D7/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU/BU/BT/CA/BT /CC/BX /BL/BK /BX /BU/B4 /C3 /BC/D4/CP /D6/D8/CX/CR/D0/CT/D7−ντ /B5 /DA/CP/D0/D9/CT/BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BV/C7 /BT/C6 /BL/BI /BU/B4 /CW−/C3 /BCντ /B5 /CP/D2/CS /BU/B4 /C3−/C3 /BCντ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /CS/D3 /D2/D3/D8 /CX/CS/CT/D2/D8/CX/CU/DD π−/BB /C3−/CP/D2/CS /CP/D7/D7/D9/D1/CT /BU/B4 /C3−/C3 /BCντ /B5/BP/B4 /BC . /BE/BL± /BC. /BD/BE/B5/B1/BA/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /D1/CT/CP/D7/D9/D6/CT /C3 /BC/B3/D7 /CQ /DD /CS/CT/D8/CT/CR/D8/CX/D2/CV /C3 /BC/C4 /B3/D7 /CX/D2 /D8/CW/CT/CX/D6 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /BH/BC/BC /BH/BC/BC/BH/BC/BC /BH/BC/BC/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ WEIGHTED AVERAGE 0.831 ±0.030 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ACCIARRI 95F L3COAN 96 CLEO 2.3BARATE 98E ALEP 0.0BARATE 99K ALEP 3.0ABBIENDI 00C OPAL 1.5EPIFANOV 07 BELL 0.7χ2 7.6 (Confidence Level = 0.108) 0.4 0.6 0.8 1 1.2 1.4/A0/parenleftBig π− /C3 /BCντ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/B1/B5/A0/parenleftbig π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig π− /C3 /BC/B4/D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5−/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BE. /BD /BH. /BG± /BE. /BD/BH. /BG± /BE. /BD /BH. /BG± /BE. /BD /BD/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 /BF/BH/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7/BD/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /D5/D9/D3/D8/CT /BU/B4 τ−→ /C3∗/B4/BK/BL/BE/B5−ντ /B5/BU /B4 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/B5/BB/BU /B4 τ−→/C3 /BC/CBπ−ντ /B5/BP /BC . /BL/BF/BF± /BC. /BC/BE/BJ/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /D8/CW/CT/CX/D6 /BU/B4 τ−→ /C3 /BCπ−ντ /B5/CQ /DD/CJ /BD− /B4/BC. /BL/BF/BF±/BC. /BC/BE/BJ/B5/CL /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA /A0/parenleftbig/C3−/C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/C3−/C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/C3−/C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/C3−/C3 /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH/BK± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BH/BK± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BD/BH/BK± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BH/BK± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BD/BH/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BE± /BC. /BC/BE/BD± /BC. /BC/BD/BD /BD/BH/BC /BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BH/BK± /BC. /BC/BG/BE± /BC. /BC/BD/BJ /BG/BI /BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BH/BD± /BC. /BC/BE/BD± /BC. /BC/BE/BE /BD/BD/BD /BV/C7 /BT/C6 /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BL± /BC. /BC/BE /BD/BF /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU /BT /CA /BT /CC/BX /BL/BL /C3/BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /D1/CT/CP/D7/D9/D6/CT /C3 /BC/B3/D7 /CQ /DD /CS/CT/D8/CT/CR/D8/CX/D2/CV /C3 /BC/C4 /B3/D7 /CX/D2 /D8/CW/CT/CX/D6 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA/BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /C3 /BC/B3/D7 /D9/D7/CX/D2/CV /C3 /BC/CB→π /B7π−/CS/CT/CR/CP /DD/D7/BA/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /D1/CT/CP/D7/D9/D6/CT /C3 /BC/B3/D7 /CQ /DD /CS/CT/D8/CT/CR/D8/CX/D2/CV /C3 /BC/C4 /B3/D7 /CX/D2 /D8/CW/CT/CX/D6 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA/A0/parenleftbig/C3−/C3 /BC≥ /BCπ 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/BC. /BD/BH/BF± /BC. /BC/BF/BC± /BC. /BC/BD/BI/CP/DA/CV /CP/DA/CV/CP/DA/CV /CP/DA/CV/BJ/BG /BD/BU/BT/CA/BT /CC/BX /BL/BK /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BD± /BC. /BD/BE± /BC. /BC/BG /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7/BD/BU/BT/CA/BT /CC/BX /BL/BK /BX /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /CQ /DD /CP/CS/CS/CX/D2/CV /D8 /DB/CX/CR/CT /D8/CW/CT/CX/D6 /BU/B4 π−/C3 /BC/CB /C3 /BC/CBντ /B5 /DA/CP/D0/D9/CT /D8/D3 /D8/CW/CT/CX/D6/BU/B4π−/C3 /BC/CB /C3 /BC/C4ντ /B5 /DA/CP/D0/D9/CT/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /CP/D7/D7/D9/D1/CT /BU/B4 π−/C3 /BC/CB /C3 /BC/CBν /B5/BP /BU/B4 π−/C3 /BC/CB /C3 /BC/C4ν /B5 /BP /BD/BB/BE/BU/B4 π−/C3 /BC/CB /C3 /BC/C4ν /B5/BA/A0/parenleftbig π−/C3 /BC/CB /C3 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/BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/BH/BG /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/BC/BA/BF/BG/BF/BD/A0/BG/BC /B7/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/BC/BA/BG/BF/BC/BJ/A0/BG/BJ /B7/BC/BA/BI/BK/BI/BD/A0/BG/BK /B7/A0/BI/BE /B7/A0/BJ/BC /B7/A0/BJ/BJ /B7/A0/BJ/BK /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BL/BF /B7/A0/BL/BG /B7/BC/BA/BE/BK/BH/A0/BD/BE/BI /B7/BC/BA/BE/BK/BH/A0/BD/BE/BK /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BI /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BK /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BD/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BD/BH. /BD/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BD/BH. /BD/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BD/BH. /BD/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA/BD/BG. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG. /BG± /BC. /BI± /BC. /BF /BT/BW/BX/CE /BT /BL/BD /BY /C4/BF /BX /CT/CT/CR/D1 /BP/BK /BK. /BF/DF/BL/BG. /BF /BZ/CT/CE/BD/BH. /BC± /BC. /BG± /BC. /BF /BU/BX/C0/CA/BX/C6/BW /BK/BL /BU /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/DF /BG/BJ /BZ/CT/CE/BD/BH. /BD± /BC. /BK± /BC. /BI /BT/C1/C0/BT/CA/BT /BK/BJ /BU /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF. /BH± /BC. /BF± /BC. /BF /BT/BU/BT /BV/C0/C1 /BK/BL /BU /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BE. /BK± /BD. /BC± /BC. /BJ /BD/BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BE. /BD± /BC. /BH± /BD. /BE /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BE. /BK± /BC. /BH± /BC. /BK /BD/BG/BE/BC /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BH. /BF± /BD. /BD /B7/BD. /BF − /BD. /BI /BF/BI/BJ /BT/C4 /CC/C0/C7/BY/BY /BK/BH /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BH /BZ/CT/CE/BD/BF. /BI± /BC. /BH± /BC. /BK /BU/BT/CA/CC/BX/C4 /BK/BH /BY /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BD/BE. /BE± /BD. /BF± /BF. /BL /BE/BU/BX/CA/BZ/BX/CA /BK/BH /C8/C4/CD/CC /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BD/BF. /BF± /BC. /BF± /BC. /BI /BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BE/BG± /BI /BF/BH /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BC /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP/BF /BC/BZ /CT /CE/BF/BE± /BH /BI/BL/BE /BF/BU/BT /BV/C1/C6/C7 /BJ/BK /BU /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP /BF/BA/BD/DF/BJ/BA/BG /BZ/CT/CE/BF/BH± /BD/BD /BF/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BW /BT/CB/C8 /BT/D7/D7/D9/D1/CT/D7 /CE− /BT /CS/CT/CR/CP /DD/BD/BK± /BI. /BH /BF/BF /BF/C2/BT/CA/C7/CB /BJ/BK /C4/BZ/CF /BX /CT/CT/CR/D1> /BI /BZ/CT/CE/BD/BU/CD/CA/BV/C0/BT /CC /BK/BJ /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /DA/CP/D0/D9/CT/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BX/CA/BZ/BX/CA /BK/BH /A0/parenleftbig µ− νµντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8/A0/parenleftbig/CT− ν/CTντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8/A0/parenleftbig/CW−≥ /BD/D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /CP/D2/CS /A0/parenleftbig/CW−≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /CP/D2/CS /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D2/D3/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /AC/D8/BA/BF/C4/D3 /DB /CT/D2/CT/D6/CV/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D2/D3/D8 /CX/D2 /CP/DA/CT/D6/CP/CV/CT /D3 /D6 /AC/D8 /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2 /CQ/CP/CR/CZ/B9/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /CP /D6/CT /CY/D9/CS/CV/CT/CS /D8/D3 /CQ /CT /D0/CP /D6/CV/CT/BA/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/BH/BH /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BJ/BC /B7/A0/BJ/BJ /B7/A0/BJ/BK /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BL/BF /B7/A0/BL/BG /B7/BC/BA/BE/BK/BH/A0/BD/BE/BI /B7/BC/BA/BE/BK/BH/A0/BD/BE/BK /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BI /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BK /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG. /BH/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BD/BG. /BH/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BD/BG. /BH/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BD/BG. /BH/BI± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BD/BG. /BI/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BI/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG. /BI/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BI/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG. /BI/BH/BE± /BC. /BC/BI/BJ± /BC. /BC/BK/BI /CP/DA/CV /CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BG. /BH/BI/BL± /BC. /BC/BL/BF± /BC. /BC/BG/BK /CP/DA/CV /BE/BF/CZ /BD/BT/BU/CA/BX/CD /BC/BD /C5 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BG. /BH/BH/BI± /BC. /BD/BC/BH± /BC. /BC/BJ/BI /CU/B2/CP /BE/BT /BV/C0/BT/CA/BW /BC/BD /BW /C4/BF /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BG. /BL/BI± /BC. /BC/BL± /BC. /BE/BE /CU/B2/CP /BD/BC/BA/BG/CZ /BT/C3/BX/CA/CB /BL/BH /CH /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BD/BG. /BE/BE± /BC. /BD/BC± /BC. /BF/BJ /CP/DA/CV /BF/BU/BT/C4/BX/CB/CC /BL/BH /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH. /BE/BI± /BC. /BE/BI± /BC. /BE/BE /BT /BV/CC/C7/C6 /BL/BE /C0 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BH /CH/BD/BF. /BF± /BC. /BF± /BC. /BK /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI /BZ/CT/CE/BD/BG. /BF/BH /B7/BC. /BG/BC − /BC. /BG/BH± /BC. /BE/BG /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /BD/BL/BK/BL/DF/BD/BL/BL/BC /C4/BX/C8 /D6/D9/D2/D7/BD/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/BU/CA/BX/CD /BC/BD /C5 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /BD/B9/D4 /D6/D3/D2/CV/B5 /CP/D2/CS /BU/B4 τ→ /BH/B9/D4 /D6/D3/D2/CV/B5 /CP /D6/CT− /BC. /BL/BK /CP/D2/CS − /BC. /BC/BK /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT /BV/C0/BT/CA/BW /BC/BD /BW /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP/D2/CS /BU/B4 τ→ /CK/BH/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP /D6/CT− /BC. /BL/BJ/BK /CP/D2/CS − /BC. /BD/BL /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BT/C4/BX/CB/CC /BL/BH /BV /BU/B4 /CW−/CW−/CW /B7ντ /B5/CP /D2 /CS /BU /B4 /CW−/CW−/CW /B7π /BCντ /B5 /DA/CP/D0/D9/CT/D7/B8 /CP/D2/CS/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BF /BU/B4 /CW−/CW−/CW /B7/BEπ /BCντ /B5/BB/BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B5 /DA/CP/D0/D9/CT/BA/BG/CC/CW/CX/D7 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BW /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT/CX/D6 /A0/B4 µ− νµντ /B5/A0/B4 /CT− ν/CTντ /B5/BB/A0 /BE/D8/D3/D8/CP/D0/DA/CP/D0/D9/CT/BA /A0/parenleftbig/CW−/CW−/CW /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/BH/BI /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BK/BC± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BL. /BK/BC± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BL. /BK/BC± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BL. /BK/BC± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BJ. /BI± /BC. /BD± /BC. /BH /BJ. /BI± /BC. /BD± /BC. /BH/BJ. /BI± /BC. /BD± /BC. /BH /BJ. /BI± /BC. /BD± /BC. /BH/CP/DA/CV /CP/DA/CV/CP/DA/CV /CP/DA/CV/BJ/BA/BH/CZ /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BX /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BL/BE± /BC. /BD/BC± /BC. /BC/BL /BD/BD/BA/BE/CZ /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV/BL. /BG/BL± /BC. /BF/BI± /BC. /BI/BF /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BK. /BJ± /BC. /BJ± /BC. /BF /BI/BL/BG /BF/BU/BX/C0/CA/BX/C6/BW /BL/BC /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BJ. /BC± /BC. /BF± /BC. /BJ /BD/BH/BI/BI /BG/BU/BT/C6/BW /BK/BJ /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BI. /BJ± /BC. /BK± /BC. /BL /BH/BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BI. /BG± /BC. /BG± /BC. /BL /BI/CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BJ. /BK± /BC. /BH± /BC. /BK /BK/BL/BC /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BK. /BG± /BC. /BG± /BC. /BJ /BD/BE/BH/BH /BI/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BL. /BJ± /BE. /BC± /BD. /BF /BU/BX/C0/CA/BX/C6/BW /BK/BG /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/B8/BE/BE /BZ/CT/CE/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BX /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BV /A0/B4 /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5×/A0/B4/D4/CP /D6/D8/CX/CR/D0/CT−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/BA/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /D5/D9/D3/D8/CT /BU/B4 /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5 /BP /BL . /BH/BC± /BC. /BD/BC± /BC. /BD/BD/BA /CF /CT /CP/CS/CS /BC . /BG/BE /D8/D3/D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /C3 /BC/CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CT/CS/D9/CR/CT /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CP/CR/CR/D3 /D6/CS/CX/D2/CV/D0/DD /BA/BF/BU/BX/C0/CA/BX/C6/BW /BL/BC /D7/D9/CQ/D8/D6/CP/CR/D8 /BC . /BF/B1 /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6 /D8/CW/CT τ−→ /C3∗/B4/BK/BL/BE/B5−ντ /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3/D1/CT/CP/D7/D9/D6/CT/CS /CT/DA/CT/D2/D8/D7/BA/BG/BU/BT/C6/BW /BK/BJ /D7/D9/CQ/D8/D6/CP/CR/D8 /CU/D3 /D6 /CR/CW/CP /D6/CV/CT/CS /CZ /CP/D3/D2 /D1/D3 /CS/CT/D7/BN /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /DA/CP/D0/D9/CT/BA/BH/BU/CD/CA/BV/C0/BT /CC /BK/BJ /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /DA/CP/D0/D9/CT/BA/BI/CE /CP/D0/D9/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV /D4/CP/D4 /CT/D6/B3/D7 /CA /BP/BU /B4 /CW−/CW−/CW /B7ντ /B5/BB/BU/B4/BF/B9/D4 /D6/D3/D2/CV/B5 /CQ /DD /BU/B4/BF/B9/D4 /D6/D3/D2/CV/B5/BP/BC. /BD/BG/BF /CP/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D2/CV /BC . /BF/B1 /CU/D3 /D6 /C3∗/B4/BK/BL/BE/B5 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/BH/BJ /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BG/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BG/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BL. /BG/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BG/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BL. /BG/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BG/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BL. /BF/BD/BJ± /BC. /BC/BL/BC± /BC. /BC/BK/BE /CU/B2/CP /BD/BE/BA/BE/CZ /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /BW/C4/C8/C0 /BD/BL/BL/BE/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BL. /BK/BJ± /BC. /BD/BC± /BC. /BE/BG /CP/DA/CV /BE/BT/C3/BX/CA/CB /BL/BH /CH /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BL. /BH/BD± /BC. /BC/BJ± /BC. /BE/BC /CU/B2/CP /BF/BJ/BA/BJ/CZ /BU/BT/C4/BX/CB/CC /BL/BH /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BH/BC± /BC. /BD/BC± /BC. /BD/BD /BD/BD/BA/BE/CZ /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /A0/B4τ−→ /CW−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C3/BX/CA/CB /BL/BH /CH /BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B5 /CP/D2/CS/BU/B4 /CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B5 /DA/CP/D0/D9/CT/D7/BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BU/B4 /CW−/CW−/CW /B7ντ /B5 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 9.44 ±0.14 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BALEST 95C CLEO 0.1AKERS 95Y OPAL 2.8ABDALLAH 06A DLPH 1.0χ2 3.9 (Confidence Level = 0.145) 8.5 9 9.5 10 10.5 11/A0/parenleftBig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/B1/B5/A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/A0/BH/BJ /BB/A0/BH/BH /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/A0/BH/BJ /BB/A0/BH/BH /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/A0/BH/BJ /BB/A0/BH/BH /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/parenleftbig/CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B4/CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5/parenrightbig/A0/BH/BJ /BB/A0/BH/BH/A0/BH/BJ /BB/A0/BH/BH /BP/B4 /A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/B4/A0/BI/BE /B7/A0/BJ/BC /B7/A0/BJ/BJ /B7/A0/BJ/BK /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BL/BF /B7/A0/BL/BG /B7/BC/BA/BE/BK/BH/A0/BD/BE/BI /B7/BC/BA/BE/BK/BH/A0/BD/BE/BK /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BI /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BK /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG/BL± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BI/BG/BL± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BI/BG/BL± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BI/BG/BL± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BI/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BG /BC. /BI/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BG/BC. /BI/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BG /BC. /BI/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BG/BT/C3/BX/CA/CB /BL/BH /CH /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7 /BH/BC/BE /BH/BC/BE/BH/BC/BE /BH/BC/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B5/BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B5/BB/A0/A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B5/BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /BP /B4/A0/BI/BE /B7/A0/BK/BH /B7/A0/BL/BF /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BL. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/A0/parenleftbig π−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0 /A0/parenleftbig π−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/A0/parenleftbig π−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0 /A0/parenleftbig π−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BH /B7/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BL. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BL. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /BP /B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /BP /B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /BP /B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /BP /B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BC/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BL. /BC/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BL. /BC/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BL. /BC/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BK. /BK/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BK/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK/BF± /BC. /BC/BD± /BC. /BD/BF /BD/BA/BI/C5 /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BT/BU/CA /BF/BG/BE /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/BL. /BD/BF± /BC. /BC/BH± /BC. /BG/BI /BG/BF/CZ /BE/BU/CA/C1/BX/CA/BX /BC/BF /BV/C4/BX/BF /BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/BD/BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC /CU/D3 /D6/BT /CD/BU/BX/CA/CC /BC/BK /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BM/B4/BD/B5 /A0/B4τ−→π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BE/B5 /A0/B4τ−→ /C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0/B4/BF/B5 /A0/B4τ−→ /C3−/C3 /B7π−ντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BG/B5 /A0/B4τ−→ /C3−/C3 /B7/C3−ντ /B5/BB/A0/D8/D3/D8/CP/D0/B4/BD/B5 /B4/BE/B5 /B4/BF/B5/B4/BE/B5 /BC/BA/BH/BG/BG/B4/BF/B5 /BC/BA/BF/BL/BC /BC/BA/BD/BJ/BJ/B4/BG/B5 /BC/BA/BC/BF/BD /BC/BA/BC/BL/BF /BC/BA/BC/BK/BJ /BE/BG/BJ/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /BU/CA/C1/BX/CA/BX /BC/BF τ−→ /C3−π /B7π−ντ /CP/D2/CS /BJ/BD/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW τ−→/C3−/C3 /B7π−ντ /CQ /CT/CR/CP/D9/D7/CT /D3/CU /CP /CR/D3/D1/D1/D3/D2 /BH/B1 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /CT/D6/D6/D3 /D6/BA/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/parenrightbig/BB/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BI/BD /BB/A0/BI/BC /BP/A0/BI/BD /BB/B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/parenrightbig/BB/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BI/BD /BB/A0/BI/BC /BP/A0/BI/BD /BB/B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/parenrightbig/BB/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BI/BD /BB/A0/BI/BC /BP/A0/BI/BD /BB/B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B8 /D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/parenrightbig/BB/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BI/BD /BB/A0/BI/BC /BP/A0/BI/BD /BB/B4/A0/BI/BE /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BI /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BI/BD< /BC. /BE/BI/BD< /BC. /BE/BI/BD< /BC. /BE/BI/BD/BL/BH /BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BD/BL/BL/BE/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BD/C5/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /D7/D8/D6/D9/CR/D8/D9/D6/CT /CU/D9/D2/CR/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/D2 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /BU/B4τ−→ π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5 /CU/D6/D3/D1 /D2/D3/D2/B9/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/D7/BA/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BL/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BK. /BL/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BK. /BL/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BK. /BL/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BL. /BC/BG/BD± /BC. /BC/BI/BC± /BC. /BC/BJ/BI /BL. /BC/BG/BD± /BC. /BC/BI/BC± /BC. /BC/BJ/BI/BL. /BC/BG/BD± /BC. /BC/BI/BC± /BC. /BC/BJ/BI /BL. /BC/BG/BD± /BC. /BC/BI/BC± /BC. /BC/BJ/BI/BE/BL/CZ /BD/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/A0/parenleftbig/CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/BI/BF /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BC /B7/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/BC/BA/BG/BF/BC/BJ/A0/BG/BJ /B7/BC/BA/BI/BK/BI/BD/A0/BG/BK /B7/A0/BJ/BC /B7/A0/BJ/BJ /B7/A0/BJ/BK /B7/A0/BK/BL /B7/A0/BL/BG /B7/BC/BA/BE/BK/BH/A0/BD/BE/BI /B7/BC/BA/BE/BK/BH/A0/BD/BE/BK /B7/BC/BA/BK/BK/BK/A0/BD/BG/BI /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BK /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BF/BK± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BH. /BF/BK± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BH. /BF/BK± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BH. /BF/BK± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BI± /BC. /BJ± /BC. /BF /BF/BH/BE /BD/BU/BX/C0/CA/BX/C6/BW /BL/BC /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BG. /BE± /BC. /BH± /BC. /BL /BE/BC/BF /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC/BZ /CT /CE/BI. /BD± /BC. /BK± /BC. /BL /BF/BU/CD/CA/BV/C0/BT /CC /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BJ. /BI± /BC. /BG± /BC. /BL /BG, /BH/CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BG. /BJ± /BC. /BH± /BC. /BK /BH/BF/BC /BI/CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BH. /BI± /BC. /BG± /BC. /BJ /BH/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BH /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BI. /BE± /BE. /BF± /BD. /BJ /BU/BX/C0/CA/BX/C6/BW /BK/BG /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/B8/BE/BE /BZ/CT/CE/BD/BU/BX/C0/CA/BX/C6/BW /BL/BC /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BX/C0/CA/BX/C6/BW /BL/BC /BU/B4/BF /CWντ≥ /BD /D2/CT/D9/D8/D6/CP/D0/D7/B5 /B7/BU/B4/BH/B9/D4 /D6/D3/D2/CV/B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /D3/CU /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/B9/D8/CX/D3/D7 /BU/B4/BF π±π /BCντ /B5/BU /B4 /B4 /CT ν /D3 /D6µ ν /D3 /D6π /D3 /D6 /C3 /D3 /D6ρ /B5ντ /B5 /BP/BC. /BC/BE/BL /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BK/BI /DA/CP/D0/D9/CT/D7/CU/D3 /D6 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DB/CW/CX/CR/CW /D7/D9/D1 /D8/D3 /BC . /BI/BL± /BC. /BC/BF /D8/D3 /CV/CT/D8 /D8/CW/CT /D5/D9/D3/D8/CT/CS /DA/CP/D0/D9/CT/BA/BF/BU/CD/CA/BV/C0/BT /CC /BK/BJ /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /DA/CP/D0/D9/CT/BA/BG/BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /CZ /CP/D3/D2/D7 /CP/D2/CS /CU/D6/D3/D1 > /BDπ /BC/CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /B4/BF/B9/D4 /D6/D3/D2/CV/B7/BCπ /BC/B5 /CP/D2/CS /B4/BF/B9/D4 /D6/D3/D2/CV /B7 ≥ /BCπ /BC/B5 /DA/CP/D0/D9/CT/D7/BA/BH/CE /CP/D0/D9/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D4/CP/D4 /CT/D6/B3/D7 /CA /BP/BU /B4 /CW−/CW−/CW /B7ντ /B5/BB/BU/B4/BF/B9/D4 /D6/D3/D2/CV/B5 /CP/D2/CS /CR/D9/D6/D6/CT/D2/D8 /BU/B4/BF/B9/D4 /D6/D3/D2/CV/B5/BP/BC. /BD/BG/BF/BA/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /CW−/CW−/CW /B7ντ /CP/D2/CS /CW−/CW−/CW /B7/B4≥ /BCπ /BC/B5ντ /DA/CP/D0/D9/CT/D7/BA/A0/parenleftbig/CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7≥ /BDπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/BI/BG /BB/A0 /BP /B4/A0/BJ/BC /B7/A0/BJ/BJ /B7/A0/BJ/BK /B7/A0/BK/BL /B7/A0/BL/BG /B7/BC/BA/BE/BE/BI/A0/BD/BE/BI /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B7/BC/BA/BK/BK/BK/A0/BD/BG/BI /B7/BC/BA/BL/BD/BC/BD/A0/BD/BG/BK /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BH. /BC/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BH. /BC/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BH. /BC/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BH. /BD/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BD/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BD/BC/BI± /BC. /BC/BK/BF± /BC. /BD/BC/BF /CP/DA/CV /BD/BC/BA/BD/CZ /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /BW/C4/C8/C0 /BD/BL/BL/BE/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BH. /BC/BL± /BC. /BD/BC± /BC. /BE/BF /CP/DA/CV /BE/BT/C3/BX/CA/CB /BL/BH /CH /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BL/BH± /BC. /BE/BL± /BC. /BI/BH /BH/BJ/BC /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /A0/B4τ−→ /CW−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/C3/BX/CA/CB /BL/BH /CH /BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→π /B7π−/B5/B5/CP/D2/CS /BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/BU/B4 /CW−/CW−/CW /B7≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ /B4/CT/DC/BA /C3 /BC/CB→ π /B7π−/B5/B5 /DA/CP/D0/D9/CT/D7/BA /A0/parenleftbig/CW−/CW−/CW /B7π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/A0/parenleftbig/CW−/CW−/CW /B7π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig/CW−/CW−/CW /B7π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/A0/BI/BH /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BC /B7/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/A0/BJ/BC /B7/A0/BK/BL /B7/A0/BL/BG /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B7/BC/BA/BK/BK/BK/A0/BD/BG/BI /B7/BC/BA/BC/BD/BJ/A0/BD/BG/BK /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ/BH± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BG. /BJ/BH± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BG. /BJ/BH± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BG. /BJ/BH± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU 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/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BC± /BC. /BC/BJ± /BC. /BC/BJ /BD/BA/BK/CZ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BD/CB/BV/C0/BT/BX/C4 /BC/BH /BV /D5/D9/D3/D8/CT /B4/BC . /BF/BL/BE± /BC. /BC/BF/BC± /BC. /BC/BF/BH/B5/B1/BA /CF /CT /CP/CS/CS /BC/BA/BC/BG/BF/B1 /D8/D3 /D6/CT/D1/D3/DA/CT /D8/CW/CT/CX/D6 /CR/D3 /D6/B9/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6τ−→π−ηπ /BCντ→π−π /B7π−/BEπ /BCντ /CP/D2/CSτ−→ /C3∗/B4/BK/BL/BE/B5−ηντ→/C3−π /B7π−/BEπ /BCντ /CS/CT/CR/CP /DD/D7/BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BH/BC/BF /BH/BC/BF/BH/BC/BF /BH/BC/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP 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/BG/BJ/BK± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC/BC. /BG/BJ/BK± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC /BC. /BG/BJ/BK± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA/BC. /BH/BK /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BD/BE /BC. /BH/BK /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BD/BE/BC. /BH/BK /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BD/BE /BC. /BH/BK /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BD/BE/BE/BC /BD/BU/BT /CD/BX/CA /BL/BG /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE /B7/BC. /BD/BI − /BC. /BD/BF± /BC. /BC/BH /BL /BE/C5/C1/C4/C4/CB /BK/BH /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /BC . /BH/BK/B1 /CQ /DD/BC. /BE/BC/B8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D5 /D9 /D3 /D8 /CT /CS /CQ /DD/BU /BT /CD/BX/CA /BL/BG/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/BE/BX/D6/D6/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /C5/C1/C4/C4/CB /BK/BH /B4 /C3/C3πν /B5 /DA/CP/D0/D9/CT/BA /CF /CT/D1 /D9 /D0 /D8 /CX /D4 /D0 /DD/BC . /BE/BE/B1 /CQ /DD/BC. /BE/BF/B8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D5/D9/D3/D8/CT/CS /CQ /DD /C5/C1/C4/C4/CB /BK/BH/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/A0/parenleftbig/C3−π /B7π−≥ /BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /BP /B4/A0/BK/BH /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−≥ /BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /BP /B4/A0/BK/BH /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/A0/parenleftbig/C3−π /B7π−≥ /BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /BP /B4/A0/BK/BH /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−≥ /BCπ /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /BP /B4/A0/BK/BH /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI/BK± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BF/BI/BK± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BF/BI/BK± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BF/BI/BK± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA/BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BG/BF± /BC. /BC/BJ/BF± /BC. /BC/BF/BD /CP/DA/CV /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BE/BJ/BH± /BC. /BC/BI/BG /CP/DA/CV /BD/BU/BT/CA/BT /CC/BX /BL/BK /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BT/CA/BT /CC/BX /BL/BK /A0/B4τ−→ /C3−π /B7π−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /CP/D2/CS /A0/B4τ−→/C3−π /B7π−π /BCντ /B5/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/A0/parenleftbig/C3−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/A0/BK/BH /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/A0/BK/BH /B5/BB/A0/A0/parenleftbig/C3−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/A0/BK/BH /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BF/BJ /B7/A0/BK/BH /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BF/BG/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BG/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA /A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BK/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BE/BK/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BK/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA/BC. /BE/BK/BC± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BK/BC± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BK/BC± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BK/BC± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BC. /BE/BJ/BF± /BC. /BC/BC/BE± /BC. /BC/BC/BL /CU/B2/CP /BJ/BC/CZ /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BT/BU/CA /BF/BG/BE /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE/BC. /BG/BD/BH± /BC. /BC/BH/BF± /BC. /BC/BG/BC /CU/B2/CP /BE/BI/BL /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C2 /C7/C8 /BT/C4 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BF/BK/BG± /BC. /BC/BD/BG± /BC. /BC/BF/BK /CU/B2/CP /BF/BA/BH/CZ /BE/BU/CA/C1/BX/CA/BX /BC/BF /BV/C4/BX/BF /BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/BC. /BF/BG/BI± /BC. /BC/BE/BF± /BC. /BC/BH/BI /CP/DA/CV /BD/BH/BK /BF/CA/C1/BV/C0/C1/BV/C0/C1 /BL/BL /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/BC. /BE/BD/BG± /BC. /BC/BF/BJ± /BC. /BC/BE/BL /CU/B2/CP /BU/BT/CA/BT /CC/BX /BL/BK /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BI/BC± /BC. /BC/BK/BE± /BC. /BC/BG/BK /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /BT /CD/BU/BX/CA/CC /BC/BK /A0/B4 τ−→π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BE/BG/BJ/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /BU/CA/C1/BX/CA/BX /BC/BF τ−→π−π /B7π−ντ /CP/D2/CS /BF/BG/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW τ−→/C3−/C3 /B7π−ντ /CQ /CT/CR/CP/D9/D7/CT /D3/CU /CP /CR/D3/D1/D1/D3/D2 /BH/B1 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /CT/D6/D6/D3 /D6/BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CA/C1/BV/C0/C1/BV/C0/C1 /BL/BL/A0/B4τ−→ /C3−/CW /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/B4τ−→ π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/B8 /A0/B4τ−→/C3−/C3 /B7π−ντ /B5/BB/A0/B4τ−→ π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5 /CP/D2/CS /BU/BT/C4/BX/CB/CC /BL/BH /BV /A0/B4τ−→/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA WEIGHTED AVERAGE 0.280 ±0.019 (Error scaled by 2.1) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BARATE 98 ALEP 2.0RICHICHI 99 CLEOBRIERE 03 CLE3 6.6ABBIENDI 04J OPALAUBERT 08 BABR 0.6χ2 9.1 (Confidence Level = 0.010) 0.1 0.2 0.3 0.4 0.5 0.6/A0/parenleftBig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/B1/B5/A0/parenleftbig/C3−ρ /BCντ→ /C3−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BK/BI /BB/A0/BK/BH /A0/parenleftbig/C3−ρ /BCντ→ /C3−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BK/BI /BB/A0/BK/BH /A0/parenleftbig/C3−ρ /BCντ→ /C3−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BK/BI /BB/A0/BK/BH /A0/parenleftbig/C3−ρ /BCντ→ /C3−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/A0/BK/BI /BB/A0/BK/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK± /BC. /BD/BG± /BC. /BD/BC /BC. /BG/BK± /BC. /BD/BG± /BC. /BD/BC/BC. /BG/BK± /BC. /BD/BG± /BC. /BD/BC /BC. /BG/BK± /BC. /BD/BG± /BC. /BD/BC /BD/BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BL± /BC. /BD/BG /BE/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BT/CB/C6/BX/CA /BC/BC /BU /CP/D7/D7/D9/D1/CT τ−→ /C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /CS/CT/CR/CP /DD/D7 /D4 /D6/D3 /CR/CT/CT/CS /D3/D2/D0/DD /D8/CW/D6/D3/D9/CV/CW /C3ρ /CP/D2/CS/C3∗π /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT/DD /CP/D7/D7/D9/D1/CT /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CU τ−→ /C3−π /B7π−ντ/B4/CT/DC/BA /C3 /BC/B5 /CS/CT/CR/CP /DD/D7 /CX/D7 /CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /C3/BD /B4/BD/BE/BJ/BC/B5−/CP/D2/CS /C3/BD /B4/BD/BG/BC/BC/B5−/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CT/BU/B4 /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3∗/B4/BK/BL/BE/B5 π /B5 /BP /B4/BD/BI ± /BH/B5/B1/B8 /BU/B4 /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3ρ /B5/BP /B4 /BG /BE ± /BI/B5/B1/B8 /CP/D2/CS/BU/B4 /C3/BD /B4/BD/BG/BC/BC/B5 → /C3ρ /B5/BP /BC /BA/BE/BU/BT/CA/BT /CC/BX /BL/BL /CA /CP/D7/D7/D9/D1/CT τ−→ /C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /CS/CT/CR/CP /DD/D7 /D4 /D6/D3 /CR/CT/CT/CS /D3/D2/D0/DD /D8/CW/D6/D3/D9/CV/CW /C3ρ/CP/D2/CS /C3∗π /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA/A0/parenleftbig/C3−π /B7π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/A0/parenleftbig/C3−π /B7π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /BP /B4/BC/BA/BF/BG/BF/BD/A0/BG/BE /B7/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BF. /BH± /BD. /BG /C7/CD/CA /BY/C1/CC /BD/BF. /BH± /BD. /BG /C7/CD/CA /BY/C1/CC/BD/BF. /BH± /BD. /BG /C7/CD/CA /BY/C1/CC /BD/BF. /BH± /BD. /BG /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /BP /B4/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /BP /B4/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /BP /B4/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /BP /B4/A0/BK/BL /B7/BC/BA/BE/BE/BI/A0/BD/BE/BK /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BD± /BD. /BE /C7/CD/CA /BY/C1/CC /BK. /BD± /BD. /BE /C7/CD/CA /BY/C1/CC/BK. /BD± /BD. /BE /C7/CD/CA /BY/C1/CC /BK. /BD± /BD. /BE /C7/CD/CA /BY/C1/CC/BJ. /BF± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BF± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BG± /BC. /BK± /BD. /BD /CU/B2/CP /BD/BT/CA/C5/CB /BC/BH /BV/C4/BX/BF /BJ/BA/BI /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BJ. /BH± /BE. /BI± /BD. /BK /CP/DA/CV /BE/CA/C1/BV/C0/C1/BV/C0/C1 /BL/BL /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BI. /BD± /BF. /BL± /BD. /BK /CU/B2/CP /BU/BT/CA/BT /CC/BX /BL/BK /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/CA/C5/CB /BC/BH /A0/B4τ−→ /C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/B5 /BB /A0/D8/D3/D8/CP/D0 /CP/D2/CS/A0/B4τ−→ /C3−ωντ /B5/BB /A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CA/C1/BV/C0/C1/BV/C0/C1 /BL/BL/A0/B4τ−→ /C3−/CW /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/B4τ−→ π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5/B8 /A0/B4τ−→/C3−/C3 /B7π−ντ /B5/BB/A0/B4τ−→ π−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5/B5 /CP/D2/CS /BU/BT/C4/BX/CB/CC /BL/BH /BV /A0/B4τ−→/CW−/CW−/CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/D7/BA /BH/BC/BG /BH/BC/BG/BH/BC/BG /BH/BC/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BJ. /BH± /BD. /BE/C7 /CD /CA /BY /C1/CC /BJ. /BH± /BD. /BE/C7 /CD /CA /BY /C1/CC/BJ. /BH± /BD. /BE/C7 /CD /CA /BY /C1/CC /BJ. /BH± /BD. /BE/C7 /CD /CA /BY /C1/CC/A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/C3−π /B7π−π /BCντ /B4/CT/DC/BA /C3 /BC/B8ω /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ± /BC. /BH± /BC. /BK /BF. /BJ± /BC. /BH± /BC. /BK/BF. /BJ± /BC. /BH± /BC. /BK /BF. /BJ± /BC. /BH± /BC. /BK/BK/BF/BF /BT/CA/C5/CB /BC/BH /BV/C4/BX/BF /BJ/BA/BI /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/A0/parenleftbig/C3−π /B7/C3−≥ /BC /D2/CT/D9/D8/BA ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/C3−π /B7/C3−≥ /BC /D2/CT/D9/D8/BA ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig/C3−π /B7/C3−≥ /BC/D2 /CT /D9 /D8 /BA ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/C3−π /B7/C3−≥ /BC/D2 /CT /D9 /D8 /BA ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BL< /BC. /BC/BL< /BC. /BC/BL< /BC. 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/BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BE± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BD/BC/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BC/BL/BF± /BC. /BC/BC/BL± /BC. /BC/BD/BE /CP/DA/CV /CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BD/BH± /BC. /BC/BD/BF± /BC. /BC/BC/BI /CP/DA/CV /BD/BD/BE /BD/BT/BU/CA/BX/CD /BC/BD /C5 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BJ/BC± /BC. /BC/BE/BE± /BC. /BC/BE/BI /CU/B2/CP /BE/BT /BV/C0/BT/CA/BW /BC/BD /BW /C4/BF /BD/BL/BL/BE/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BD/BL± /BC. /BC/BD/BF± /BC. /BC/BC/BK /CP/DA/CV /BD/BD/BL /BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BX /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BC/BL/BJ± /BC. /BC/BC/BH± /BC. /BC/BD/BD /CU/B2/CP /BG/BD/BL /BZ/C1/BU/BT /CD/CC /BL/BG /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BC. /BD/BC/BE± /BC. /BC/BE/BL /CU/B2/CP /BD/BF /BU/CH/C4/CB/C5/BT /BK/BJ /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BI± /BC. /BC/BH /BT /BV/CC/C7/C6 /BL/BE /C0 /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP/BK /BK. /BE/DF/BL/BG. /BE/BZ /CT /CE/BC. /BD/BC /B7/BC. /BC/BH − /BC. /BC/BG± /BC. /BC/BF /BW/BX/BV/BT/C5/C8 /BL/BE /BV /BT/C4/BX/C8 /BD/BL/BK/BL/DF/BD/BL/BL/BC /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BI± /BC. /BD/BF± /BC. /BC/BG /BU/BX/C0/CA/BX/C6/BW /BK/BL /BU /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/DF /BG/BJ /BZ/CT/CE/BC. /BF± /BC. /BD± /BC. /BE /BU/BT/CA/CC/BX/C4 /BK/BH /BY /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP /BF/BG/BA/BI /BZ/CT/CE/BC. /BD/BF± /BC. /BC/BG /BD/BC /BU/BX/C4 /CC/CA/BT/C5/C1 /BK/BH /C0/CA/CB /CA/CT/D4/D0/BA /CQ /DD /BU/CH/C4/CB/C5/BT /BK/BJ/BC. /BD/BI± /BC. /BC/BK± /BC. /BC/BG /BG /BU/CD/CA/BV/C0/BT /CC /BK/BH /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD. /BC± /BC. /BG /BD/BC /BU/BX/C0/CA/BX/C6/BW /BK/BE /BV/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BU/BX/C0/CA/BX/C6/BW /BK/BL /BU/BD/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT/BU/CA/BX/CD /BC/BD /C5 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /BD/B9/D4 /D6/D3/D2/CV/B5 /CP/D2/CS /BU/B4 τ→ /BF/B9/D4 /D6/D3/D2/CV/B5 /CP /D6/CT− /BC. /BC/BK /CP/D2/CS − /BC. /BC/BK /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /BT /BV/C0/BT/CA/BW /BC/BD /BW /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /BU/B4 τ→ /CK/BD/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP/D2/CS /BU/B4 τ→ /CK/BF/B9/D4 /D6/D3/D2/CVꜼ/B5 /CP /D6/CT− /BC. /BC/BK/BE /CP/D2/CS − /BC. /BD/BL /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BX /BU/B4τ−→ /BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/B5 /CP/D2/CS /BU/B4 τ−→/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/A0/parenleftbig/BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/A0/parenleftbig/BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/BF /CW−/BE /CW /B7ντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BF/BL± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BK. /BF/BL± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BK. /BF/BL± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BK. /BF/BL± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BK. /BF/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BF/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BJ± /BD. /BH± /BC. /BH /BL/BI /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /BW/C4/C8/C0 /BD/BL/BL/BE/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BK. /BH/BI± /BC. /BC/BH± /BC. /BG/BE /BF/BG/CZ /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CF /BU/BT/BU/CA /BE/BF/BE /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BJ. /BE± /BC. /BL± /BD. /BE /BD/BI/BH /BE/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BL. /BD± /BD. /BG± /BC. /BI /BL/BJ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BX /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BJ. /BJ± /BC. /BH± /BC. /BL /BE/BL/BH /BZ/C1/BU/BT /CD/CC /BL/BG /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BI. /BG± /BE. /BF± /BD. /BC /BD/BE /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BU /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC/BZ /CT /CE/BH. /BD± /BE. /BC /BJ /BU/CH/C4/CB/C5/BT /BK/BJ /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BC± /BD. /BD± /BD. /BF /BH/BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BH /BV/BI. /BJ± /BF. /BC /BH /BF/BU/BX/C4 /CC/CA/BT/C5/C1 /BK/BH /C0/CA/CB /CA/CT/D4/D0/BA /CQ /DD /BU/CH/C4/CB/C5/BT /BK/BJ/BD/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /A0/B4τ−→ /CW−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BE/CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /CB/BV/C0/BT/BX/C4 /BC/BH /BV /A0/B4τ−→ /CT− ν/CTντ /B5/BB/A0/D8/D3/D8/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BF/CC/CW/CT /CT/D6/D6/D3 /D6 /D5/D9/D3/D8/CT/CS /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /BH/BC/BH /BH/BC/BH/BH/BC/BH /BH/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/A0/parenleftbig/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BF /CW−/BE /CW /B7π /BCντ /B4/CT/DC/BA /C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BK± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC /BD. /BJ/BK± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC/BD. /BJ/BK± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC /BD. /BJ/BK± /BC. /BE/BJ /C7/CD/CA /BY/C1/CC/BD. /BJ/BG± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BG± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BG± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BG± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI± /BD. /BE± /BC. /BI /BD/BF /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BT /BW/C4/C8/C0 /BD/BL/BL/BE/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BE. /BD± /BC. /BJ± /BC. /BL /BL/BH /BE/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 /BD/BL/BL/BD/B9/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BJ± /BC. /BE± /BC. /BE /BE/BF/BD /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BD /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BE. /BJ± /BD. /BK± /BC. /BL /BE/BF /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BX /C7/C8 /BT/C4 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK± /BC. /BJ± /BD. /BE /BD/BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BH /BV/BD. /BL± /BC. /BG± /BC. /BG 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/BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH× /BD/BC− /BJ< /BE. /BH× /BD/BC− /BJ< /BE. /BH× /BD/BC− /BJ< /BE. /BH× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BY /BU/BT/BU/CA /BE/BF/BE /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig/CG−/B4 /CB /BP− /BD/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BC /BB /A0/BP/B4 /A0/BD/BC /B7/A0/BD/BI /B7/A0/BE/BF /B7/A0/BE/BK /B7/A0/BF/BH /B7/A0/BG/BC /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/CG−/B4 /CB /BP− /BD/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BC /BB /A0/BP/B4 /A0/BD/BC /B7/A0/BD/BI /B7/A0/BE/BF /B7/A0/BE/BK /B7/A0/BF/BH /B7/A0/BG/BC /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/CG−/B4 /CB /BP− /BD/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BC /BB/A0 /BP /B4/A0/BD/BC /B7/A0/BD/BI /B7/A0/BE/BF /B7/A0/BE/BK /B7/A0/BF/BH /B7/A0/BG/BC /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BD/BE/BK /B5/BB/A0 /A0/parenleftbig/CG−/B4 /CB /BP− /BD/B5ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BC /BB/A0 /BP /B4/A0/BD/BC /B7/A0/BD/BI /B7/A0/BE/BF /B7/A0/BE/BK /B7/A0/BF/BH /B7/A0/BG/BC /B7/A0/BK/BH /B7/A0/BK/BL /B7/A0/BD/BE/BK /B5/BB/A0/BW/CP/D8/CP /D1/CP /D6/CZ /CT/CS /CK/CP/DA/CVꜼ /CP /D6/CT /CW/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CS/CP/D8/CP /CP/D4/D4 /CT/CP /D6/CX/D2/CV /CT/D0/D7/CT/DB/CW/CT/D6/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CQ/D9/D8 /D2/D3/D8 /CX/D2 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8/D7/BA /CK/CU/B2/CP Ꜽ/D1/CP /D6/CZ/D7 /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /AC/D8 /CP/D2/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BE. /BK/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BE. /BK/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BE. /BK/BH± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BE. /BK/BJ± /BC. /BD/BE /BE. /BK/BJ± /BC. /BD/BE/BE. /BK/BJ± /BC. /BD/BE /BE. /BK/BJ± /BC. /BD/BE/CP/DA/CV /CP/DA/CV/CP/DA/CV /CP/DA/CV /BD/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BU/BT/CA/BT /CC/BX /BL/BL /CA /D4/CT /D6 /CU /D3 /D6/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CP/D0/D0 /BT/C4/BX/C8/C0 /C4/BX/C8 /BD /CS/CP/D8/CP /D3/D2τ /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D3 /D6/CS /CT /CR /CP /DD /D1/D3 /CS/CT/D7 /CW/CP/DA/CX/D2/CV /D8/D3/D8/CP/D0 /D7/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BD/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD. /BD/BL± /BC. /BD/BH /B7/BC. /BD/BF − /BC. /BD/BK /BD/BC/BG /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /C0 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI /BZ/CT/CE/BD. /BL/BG± /BC. /BE/BJ± /BC. /BD/BH /BJ/BG /BD/BT/C3/BX/CA/CB /BL/BG /BZ /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG /BZ/CT/CE/BD. /BG/BF± /BC. /BD/BD± /BC. /BD/BF /BG/BJ/BH /BE/BZ/C7/C4/BW/BU/BX/CA/BZ /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BL /BZ/CT/CE/BD/BT/C3/BX/CA/CB /BL/BG /BZ /D6/CT/CY/CT/CR/D8 /CT/DA/CT/D2/D8/D7 /CX/D2 /DB/CW/CX/CR/CW /CP /C3 /BC/CB /CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/D7 /D8/CW/CT /C3∗/B4/BK/BL/BE/B5−/BA/CF /CT /CS/D3 /D2/D3/D8 /CR/D3 /D6/D6/CT/CR/D8/CU/D3 /D6 /D8/CW/CT/D1/BA/BE/BZ/C7/C4/BW/BU/BX/CA/BZ /BL/BC /CT/D7/D8/CX/D1/CP/D8/CT/D7 /D8/CW/CP/D8 /BD/BC/B1 /D3/CU /D3/CQ/D7/CT/D6/DA/CT/CS /C3∗/B4/BK/BL/BE/B5 /CP /D6/CT /CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD/CPπ /BC/BAWEIGHTED AVERAGE 1.42 ±0.18 (Error scaled by 1.4) GOLDBERG 90 CLEO 0.0AKERS 94G OPAL 2.8ALBRECHT 95H ARG 1.3χ2 4.2 (Confidence Level = 0.124) 0.5 1 1.5 2 2.5 3 3.5/A0/parenleftBig/C3∗/B4/BK/BL/BE/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD. /BD/BF/BD± /BC. /BC/BC/BI± /BC. /BC/BH/BD /BG/BL/CZ /BD/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 /BF/BH/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE/BD. /BF/BE/BI± /BC. /BC/BI/BF /BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BD/BD± /BC. /BD/BE /BE/BV/C7 /BT/C6 /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE/BD. /BG/BE± /BC. /BE/BE± /BC. /BC/BL /BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BL± /BC. /BC/BL± /BC. /BD/BC /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BL /CA/BD. /BG/BH± /BC. /BD/BF± /BC. /BD/BD /BE/BJ/BF /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BY /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI/BD. /BE/BF± /BC. /BE/BD /B7/BC. /BD/BD − /BC. /BE/BD /BH/BG /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C4 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE/BD. /BL± /BC. /BF± /BC. /BG /BG/BG /BJ/CC/CB/BV/C0/C1/CA/C0/BT/CA/CC /BK/BK /C0/CA/CB /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BD. /BH± /BC. /BG± /BC. /BG /BD/BH /BK/BT/C1/C0/BT/CA/BT /BK/BJ /BV /CC/C8/BV /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BD. /BF± /BC. /BF± /BC. /BF /BF/BD /CH/BX/C4 /CC/C7/C6 /BK/BI /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BD. /BJ± /BC. /BJ /BD/BD /BW/C7/CA/BY /BT/C6 /BK/BD /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BG/BA/BE/DF /BI/BA/BJ /BZ/CT/CE/BD/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /D5/D9/D3/D8/CT /BU/B4 τ−→ /C3∗/B4/BK/BL/BE/B5−ντ /B5/BU /B4 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/B5/BP/B4 /BF . /BJ/BJ±/BC. /BC/BE/B4/D7/D8/CP/D8/B5 ± /BC. /BD/BE/B4/D7/DD/D7/D8/B5 ± /BC. /BD/BE/B4/D1/D3 /CS/B5/B5 × /BD/BC− /BF/BA /CF /CT /CP/CS/CS /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /D9/D2/B9/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /CP/D2/CS /CS/CX/DA/CX/CS/CT /CQ /DD/BU /B4 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/B5 /BP /BC/BA/BF/BF/BF/BF/BA /BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BV/C7 /BT/C6 /BL/BI /BU/B4 π− /C3 /BCντ /B5/CP /D2 /CS/BU /BT /CC/CC/C4/BX /BL/BG /BU/B4 /C3−π /BCντ /B5 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7/BA /C3π /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CP/D2/CS /CP/D7/D7/D9/D1/CT/CS /D8/D3 /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /C3∗/B4/BK/BL/BE/B5−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BF/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /BU/B4 π− /C3 /BCντ /B5 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D0/D0 /D8/CW/D3/D7/CT /CS/CT/CR/CP /DD/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CX/D2/C3∗/B4/BK/BL/BE/B5−/CS/CT/CR/CP /DD/D7/BA/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BU/B4 π− /C3 /BCντ /B5 /CP/D2/CS /BU/B4 /C3−π /BCντ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BY /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BY /BU/B4 /C3 /BCπ−ντ /B5 /CP/D2/CS /BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BX/BU/B4 /C3−π /BCντ /B5 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D0/D0 /D3/CU /D8/CW/D3/D7/CT /CS/CT/CR/CP /DD/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CX/D2 /C3∗/B4/BK/BL/BE/B5−/CS/CT/CR/CP /DD/D7/BA/BI/CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CS/CX/DA/CX/CS/CT /CQ /DD/A0/BE /BB/A0 /BP /BC/BA/BK/BI/BH /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CC/CB/BV/C0/C1/CA/C0/BT/CA/CC /BK/BK /A0/B4 τ−→ /CW− /C3 /BC≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ≥ /BC /C3 /BC/C4ντ /B5/BB /A0 /BA/BK/BW/CT/CR/CP /DDπ−/CX/CS/CT/D2/D8/CX/AC/CT/CS /CX/D2 /D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B8 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CX/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D7/BA WEIGHTED AVERAGE 1.20 ±0.07 (Error scaled by 1.8) ACCIARRI 95F L3COAN 96 CLEO 0.6BARATE 99R ALEP 3.7EPIFANOV 07 BELL 2.0χ2 6.4 (Confidence Level = 0.041) 0.8 1 1.2 1.4 1.6 1.8 2 2.2/A0/parenleftBig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/B1/B5/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/parenleftbig π−π /BCντ/parenrightbig/A0/BD/BD/BE /BB/A0/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/parenleftbig π−π /BCντ/parenrightbig/A0/BD/BD/BE /BB/A0/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/parenleftbig π−π /BCντ/parenrightbig/A0/BD/BD/BE /BB/A0/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/parenleftbig π−π /BCντ/parenrightbig/A0/BD/BD/BE /BB/A0/BD/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BH± /BC. /BC/BE/BJ /BC. /BC/BJ/BH± /BC. /BC/BE/BJ/BC. /BC/BJ/BH± /BC. /BC/BE/BJ /BC. /BC/BJ/BH± /BC. /BC/BE/BJ /BD/BT/BU/CA/BX/CD /BL/BG /C3 /BW/C4/C8/C0 /C4/BX/C8 /BD/BL/BL/BE /CI /CS/CP/D8/CP/BD/BT/BU/CA/BX/CD /BL/BG /C3 /D5/D9/D3/D8/CT /BU/B4 τ−→ /C3∗/B4/BK/BL/BE/B5−ντ /B5/BU/B4 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/B5/BB/BU/B4τ−→ρ−ντ /B5/BP/BC. /BC/BE/BH± /BC. /BC/BC/BL/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/BU /B4 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/B5/BP /BC. /BF/BF/BF /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA /BH/BC/BI /BH/BC/BI/BH/BC/BI /BH/BC/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ/parenrightbig/BB/A0/parenleftbig π− /C3 /BCντ/parenrightbig/A0/BD/BD/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ/parenrightbig/BB/A0/parenleftbig π− /C3 /BCντ/parenrightbig/A0/BD/BD/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ/parenrightbig/BB/A0/parenleftbig π− /C3 /BCντ/parenrightbig/A0/BD/BD/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−ντ→π− /C3 /BCντ/parenrightbig/BB/A0/parenleftbig π− /C3 /BCντ/parenrightbig/A0/BD/BD/BF /BB/A0/BF/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF/BF± /BC. /BC/BE/BJ /BC. /BL/BF/BF± /BC. /BC/BE/BJ/BC. /BL/BF/BF± /BC. /BC/BE/BJ /BC. /BL/BF/BF± /BC. /BC/BE/BJ/BG/BL/CZ /BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 /BF/BH/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC /BA /BI /BZ /CT /CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE± /BC. /BC/BK± /BC. /BD/BE /BC. /BF/BE± /BC. /BC/BK± /BC. /BD/BE/BC. /BF/BE± /BC. /BC/BK± /BC. /BD/BE /BC. /BF/BE± /BC. /BC/BK± /BC. /BD/BE/BD/BD/BL /BZ/C7/C4/BW/BU/BX/CA/BZ /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BL/BZ /CT /CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD/BF± /BC. /BC/BG/BK /BD/BU/BT/CA/BT /CC/BX /BL/BK /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BE/BC± /BC. /BC/BH± /BC. /BC/BG /BG/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /C0 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BD/BU/BT/CA/BT /CC/BX /BL/BK /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /C3−/B4ρ /BC→π /B7π−/B5 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2 τ−→ /C3−π /B7π−ντ /CS/CT/B9/CR/CP /DD/D7 /D8/D3 /CQ/CT /B4/BF/BH± /BD/BD/B5/B1 /CP/D2/CS /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /A0/B4τ−→/C3−π /B7π−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7 /CP /D6/CT /CP/D0/D0 /C3−ρ /CP/D2/CS /C3−/C3∗/B4/BK/BL/BE/B5 /BC/BA/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK± /BC. /BD/BD± /BC. /BD/BF /BC. /BF/BK± /BC. /BD/BD± /BC. /BD/BF/BC. /BF/BK± /BC. /BD/BD± /BC. /BD/BF /BC. /BF/BK± /BC. /BD/BD± /BC. /BD/BF/BD/BC/BH /BZ/C7/C4/BW/BU/BX/CA/BZ /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BL/BZ /CT /CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BC/BL± /BC. /BC/BH/BK /BD/BU/BT/CA/BT /CC/BX /BL/BK /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BE/BH± /BC. /BD/BC± /BC. /BC/BH /BE/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /C0 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BD/BU/BT/CA/BT /CC/BX /BL/BK /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /C3−/C3∗/B4/BK/BL/BE/B5 /BC/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2τ−→ /C3−/C3 /B7π−ντ /CS/CT/B9/CR/CP /DD/D7 /D8/D3 /CQ/CT /B4/BK/BJ± /BD/BF/B5/B1 /CP/D2/CS /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /A0/B4τ−→/C3−/C3 /B7π−ντ /B5/BB/A0/D8/D3/D8/CP/D0 /BA/A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→π− /C3 /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→π− /C3 /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→π− /C3 /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5−ντ→π− /C3 /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BJ± /BC. /BC/BG/BG± /BC. /BC/BF/BI /BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BC/BI± /BC. /BC/BF/BJ± /BC. /BC/BF/BE /BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD/BU/BT/CA/BT /CC/BX /BL/BL /C3 /D1/CT/CP/D7/D9/D6/CT /C3 /BC/B3/D7 /CQ /DD /CS/CT/D8/CT/CR/D8/CX/D2/CV /C3 /BC/C4 /B3/D7 /CX/D2 /D8/CW/CT/CX/D6 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /CC/CW/CT/DD /CS/CT/B9/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /C3 /BCρ−/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2 τ−→π− /C3 /BCπ /BCντ /CS/CT/CR/CP /DD/D7 /D8/D3 /CQ /CT /B4/BC . /BJ/BE± /BC. /BD/BE± /BC. /BD/BC/B5/CP/D2/CS /D1/D9/D0/D8/CX/D4/D0/DD /D8/CW/CT/CX/D6 /BU/B4 π− /C3 /BCπ /BCντ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /D3/D2/CT /D1/CX/D2/D9/D7 /D8/CW/CX/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /D3/CQ/D8/CP/CX/D2/D8/CW/CT /D5/D9/D3/D8/CT/CS /D6/CT/D7/D9/D0/D8/BA/BE/BU/BT/CA/BT /CC/BX /BL/BK /BX /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /C3 /BC/B3/D7 /D9/D7/CX/D2/CV /C3 /BC/CB→π /B7π−/CS/CT/CR/CP /DD/D7/BA /CC/CW/CT/DD /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /C3 /BCρ−/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2 τ−→π− /C3 /BCπ /BCντ /CS/CT/CR/CP /DD/D7 /D8/D3 /CQ /CT /B4/BC . /BI/BG± /BC. /BC/BL± /BC. /BD/BC/B5 /CP/D2/CS /D1/D9/D0/D8/CX/D4/D0/DD /D8/CW/CT/CX/D6/BU/B4π− /C3 /BCπ /BCντ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /D3/D2/CT /D1/CX/D2/D9/D7 /D8/CW/CX/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D5/D9/D3/D8/CT/CS /D6/CT/D7/D9/D0/D8/BA/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK± /BC. /BD/BD /BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BG/BD /B7/BC. /BG/BD − /BC. /BF/BH± /BC. /BD/BC /BH /BD/BU/BT /CD/BX/CA /BL/BG /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /BC . /BG/BD/B1 /CQ /DD/BC. /BE/BH/B8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D5 /D9 /D3 /D8 /CT /CS /CQ /DD/BU /BT /CD/BX/CA /BL/BG/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA/BC. /BC/BH± /BC. /BD/BJ /BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BI /B7/BC. /BG/BC − /BC. /BF/BF± /BC. /BE/BC /BD/BD /BD/BU/BT /CD/BX/CA /BL/BG /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /BC . /BJ/BI/B1 /CQ /DD/BC. /BE/BH/B8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D5 /D9 /D3 /D8 /CT /CS /CQ /DD/BU /BT /CD/BX/CA /BL/BG/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BJ /B7/BC. /BG/BD − /BC. /BF/BJ± /BC. /BE/BL /BD. /BD/BJ /B7/BC. /BG/BD − /BC. /BF/BJ± /BC. /BE/BL/BD. /BD/BJ /B7/BC. /BG/BD − /BC. /BF/BJ± /BC. /BE/BL /BD. /BD/BJ /B7/BC. /BG/BD − /BC. /BF/BJ± /BC. /BE/BL/BD/BI /BD/BU/BT /CD/BX/CA /BL/BG /CC/C8/BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /BD . /BD/BJ/B1 /CQ /DD/BC. /BE/BH/B8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D5 /D9 /D3 /D8 /CT /CS /CQ /DD/BU /BT /CD/BX/CA /BL/BG/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU/BT /CD/BX/CA /BL/BG /BU/B4 /C3/BD /B4/BD/BE/BJ/BC/B5−ντ /B5 /CP/D2/CS /BU/BT /CD/BX/CA /BL/BG/BU/B4 /C3/BD /B4/BD/BG/BC/BC/B5−ντ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/A0/BD/BD/BL /BB/B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/A0/BD/BD/BL /BB/B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/A0/BD/BD/BL /BB/B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5−ντ/parenrightbig/B7/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5−ντ/parenrightbig/bracketrightbig/A0/BD/BD/BL /BB/B4/A0/BD/BD/BL /B7/A0/BD/BE/BC /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BD± /BC. /BD/BI± /BC. /BD/BD /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BI/BI± /BC. /BD/BL± /BC. /BD/BF /BE/BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /CP/D7/D7/D9/D1/CT /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CUτ−→ /C3−π /B7π−ντ /CS/CT/CR/CP /DD/D7 /CX/D7/CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /D8/CW/CT /C3/BD /B4/BD/BE/BJ/BC/B5−/CP/D2/CS /C3/BD /B4/BD/BG/BC/BC/B5−/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BE/BT/CB/C6/BX/CA /BC/BC /BU /CP/D7/D7/D9/D1/CT /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CU τ−→ /C3−π /B7π−ντ /B4/CT/DC/BA /C3 /BC/B5 /CS/CT/CR/CP /DD/D7/CX/D7 /CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /C3/BD /B4/BD/BE/BJ/BC/B5−/CP/D2/CS /C3/BD /B4/BD/BG/BC/BC/B5−/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH /B7/BD. /BG − /BD. /BC /BD. /BH /B7/BD. /BG − /BD. /BC /BD. /BH /B7/BD. /BG − /BD. /BC /BD. /BH /B7/BD. /BG − /BD. /BC /BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH< /BC. /BH< /BC. /BH< /BC. /BH/BL/BH /BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF< /BC. /BF< /BC. /BF< /BC. /BF/BL/BH /CC/CB/BV/C0/C1/CA/C0/BT/CA/CC /BK/BK /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BF /BL/BH /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /C4/BF /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7 < /BC. /BL /BL/BH /BC /BW/C7/CA/BY /BT/C6 /BK/BD /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BG/BA/BE/DF/BI/BA/BJ /BZ/CT/CE/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BY /D5/D9/D3/D8/CT /BU/B4 τ−→ /C3∗/B4/BD/BG/BF/BC/B5−→π− /C3 /BCντ /B5< /BC. /BD/BD/B1/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/BU/B4 /C3∗/B4/BD/BG/BF/BC/B5−→π− /C3 /BC/B5/BP /BC. /BF/BF /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /D7/CW/D3 /DB/D2/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig/CP/BC /B4/BL/BK/BC/B5 → /C3 /BC/C3−/parenrightbig/A0/BD/BE/BG /BB/A0× /BU /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig/CP/BC /B4/BL/BK/BC/B5 → /C3 /BC/C3−/parenrightbig/A0/BD/BE/BG /BB/A0× /BU/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig/CP/BC /B4/BL/BK/BC/B5 → /C3 /BC/C3−/parenrightbig/A0/BD/BE/BG /BB/A0× /BU /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig/CP/BC /B4/BL/BK/BC/B5 → /C3 /BC/C3−/parenrightbig/A0/BD/BE/BG /BB/A0× /BU/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. /BK< /BE. /BK/BL/BC /BZ/C7/C4/BW/BU/BX/CA/BZ /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BL/BZ /CT /CE/A0/parenleftbig ηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig ηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/A0/parenleftbig ηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig ηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG < /BD. /BG < /BD. /BG < /BD. /BG/BL/BH /BC /BU/BT/CA/CC/BX/C4 /CC /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BE /BL/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BV /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7 < /BF. /BG /BL/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE < /BL/BC /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C5 /BT/CA/BZ /BX /CT/CT/CR/D1≈ /BD/BC /BZ/CT/CE < /BD/BG/BC /BL/BC /BU/BX/C0/CA/BX/C6/BW /BK/BK /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BD/BG/DF/BG/BI/BA/BK /BZ/CT/CE < /BD/BK/BC /BL/BH /BU/BT/CA/C1/C6/BZ/BX/CA /BK/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC /BA /BH/BZ /CT /CE < /BE/BH/BC /BL/BC /BC /BV/C7/BY/BY/C5/BT/C6 /BK/BJ /C5/CA/C3/BF /BX /CT/CT/CR/D1 /BP /BF/BA/BJ/BJ /BZ/CT/CE/BH/BD/BC± /BD/BC/BC± /BD/BE/BC /BI/BH /BW/BX/CA/CA/C1/BV/C3 /BK/BJ /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE < /BD/BC/BC /BL/BH /BZ/BT/C6 /BK/BJ /BU /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/A0/parenleftbig ηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig ηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/A0/parenleftbig ηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig ηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BD± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BK/BD± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BK/BD± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BK/BD± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BJ/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK± /BC. /BC/BG± /BC. /BC/BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BV /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BC. /BD/BJ± /BC. /BC/BE± /BC. /BC/BE /BD/BE/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD/BC /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C5 /BT/CA/BZ /BX /CT/CT/CR/D1≈ /BD/BC /BZ/CT/CE < /BE. /BD/BC /BL/BH /BU/BT/CA/C1/C6/BZ/BX/CA /BK/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC /BA /BH/BZ /CT /CE/BG. /BE/BC /B7/BC. /BJ/BC − /BD. /BE/BC± /BD. /BI/BC /BD/BZ/BT/C6 /BK/BJ /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/C0/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /BZ/BT/C6 /BK/BJ /A0/B4 π−/BFπ /BCντ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /DA/CP/D0/D9/CT/BA/A0/parenleftbig ηπ−π /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig ηπ−π /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/A0/parenleftbig ηπ−π /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig ηπ−π /BCπ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BH /BD. /BH± /BC. /BH/BD. /BH± /BC. /BH /BD. /BH± /BC. /BH/BF/BC /BD/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BD /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BG± /BC. /BI± /BC. /BF /BD/BH /BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BT/C6/BT/CB/B9/CC /BT/CB/CB/C7 /CE/BC /BD < /BG. /BF /BL/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE < /BD/BE/BC /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C5 /BT/CA/BZ /BX /CT/CT/CR/D1≈ /BD/BC /BZ/CT/CE/BD/CF /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /CP/D2/CS /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BC/BD /DA/CP/D0/D9/CT /D3/CU /B4/BD . /BH± /BC. /BI± /BC. /BF/B5×/BD/BC− /BG/D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV η /B3/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CU/D6/D3/D1 η→π /B7π−π /BC/CS/CT/CR/CP /DD/D7/BA/BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 η /B3/D7 /D9/D7/CX/D2/CV η→γγ /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig η /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig η /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/A0/parenleftbig η /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig η /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BI/C7 /CD /CA/BY /C1/CC /BE. /BJ± /BC. /BI/C7 /CD /CA/BY /C1/CC/BE. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC /BE. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC/BE. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE. /BL /B7/BD. /BF − /BD. /BE± /BC. /BJ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BV /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BE. /BI± /BC. /BH± /BC. /BH /BK/BH /BU/BT/CA/CC/BX/C4 /CC /BL/BI /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BJ /BL/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI/BZ /CT /CE/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BC± /BC. /BK/BC± /BC. /BG/BE /BE. /BL/BC± /BC. /BK/BC± /BC. /BG/BE/BE. /BL/BC± /BC. /BK/BC± /BC. /BG/BE /BE. /BL/BC± /BC. /BK/BC± /BC. /BG/BE/BE/BH /BU/C1/CB/C0/BT/C1 /BL/BL /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/A0/parenleftbig η /C3−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig η /C3−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/A0/parenleftbig η /C3−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig η /C3−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BJ± /BC. /BH/BI± /BC. /BJ/BD /BD. /BJ/BJ± /BC. /BH/BI± /BC. /BJ/BD/BD. /BJ/BJ± /BC. /BH/BI± /BC. /BJ/BD /BD. /BJ/BJ± /BC. /BH/BI± /BC. /BJ/BD/BF/BI /BU/C1/CB/C0/BT/C1 /BL/BL /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/A0/parenleftbig η /C3 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0 /A0/parenleftbig η /C3 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/A0/parenleftbig η /C3 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0 /A0/parenleftbig η /C3 /BCπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BC± /BC. /BJ/BC± /BC. /BE/BE /BE. /BE/BC± /BC. /BJ/BC± /BC. /BE/BE/BE. /BE/BC± /BC. /BJ/BC± /BC. /BE/BE /BE. /BE/BC± /BC. /BJ/BC± /BC. /BE/BE/BD/BH /BD/BU/C1/CB/C0/BT/C1 /BL/BL /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /D8/CW/CT /BU/C1/CB/C0/BT/C1 /BL/BL /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /BU/B4 τ−→η /C3 /BC/CBπ−ντ /B5/BP /B4 /BD . /BD/BC± /BC. /BF/BH±/BC. /BD/BD/B5× /BD/BC− /BG/CQ /DD /BE /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/D7/D8/CT/CS /DA/CP/D0/D9/CT/BA /BH/BC/BJ /BH/BC/BJ/BH/BC/BJ /BH/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig ηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig ηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/A0/parenleftbig ηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig ηπ /B7π−π−≥ /BC /D2/CT/D9/D8/D6/CP/D0/D7 ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/B1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF< /BC. /BF< /BC. /BF< /BC. /BF/BL/BC /BT/BU/BT /BV/C0/C1 /BK/BJ /BU /C0/CA/CB /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BH /BE. /BF± /BC. /BH/BE. /BF± /BC. /BH /BE. /BF± /BC. /BH/BD/BJ/BC /BD/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BD /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG /B7/BC. /BI − /BC. /BH± /BC. /BI /BK/BL /BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BD/BD/CF /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /CP/D2/CS /BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BC/BD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D9/D7/CX/D2/CV η /B3/D7/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CU/D6/D3/D1 η→π /B7π−π /BC/CP/D2/CSη→ /BFπ /BC/CS/CT/CR/CP /DD/D7/BA/BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 η /B3/D7 /D9/D7/CX/D2/CV η→γγ /CP/D2/CSη→ /BFπ /BC/CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/A0/parenleftbig η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig η /CP/BD /B4/BD/BE/BI/BC/B5−ντ→ηπ−ρ /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BL× /BD/BC− /BG< /BF. /BL× /BD/BC− /BG< /BF. /BL× /BD/BC− /BG< /BF. /BL× /BD/BC− /BG/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig ηηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0 /A0/parenleftbig ηηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0/A0/parenleftbig ηηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0 /A0/parenleftbig ηηπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BF /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C5 /BT/CA/BZ /BX /CT/CT/CR/D1≈ /BD/BC /BZ/CT/CE/A0/parenleftbig ηηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0 /A0/parenleftbig ηηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0/A0/parenleftbig ηηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0 /A0/parenleftbig ηηπ−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC< /BE. /BC< /BE. /BC< /BE. /BC/BL/BH /BT/CA/CC/CD/CB/C7 /BL/BE /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL/BC /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C5 /BT/CA/BZ /BX /CT/CT/CR/D1≈ /BD/BC /BZ/CT/CE/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BG× /BD/BC− /BH< /BJ. /BG× /BD/BC− /BH< /BJ. /BG× /BD/BC− /BH< /BJ. /BG× /BD/BC− /BH/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−π /BCντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BC× /BD/BC− /BH < /BK. /BC× /BD/BC− /BH< /BK. /BC× /BD/BC− /BH < /BK. /BC× /BD/BC− /BH/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig φπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig φπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/A0/parenleftbig φπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig φπ−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG/BE± /BC. /BH/BH± /BC. /BE/BH /BF. /BG/BE± /BC. /BH/BH± /BC. /BE/BH/BF. /BG/BE± /BC. /BH/BH± /BC. /BE/BH /BF. /BG/BE± /BC. /BH/BH± /BC. /BE/BH/BF/BG/BG /BT /CD/BU/BX/CA/CC /BC/BK /BU/BT/BU/CA /BF/BG/BE /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC /BL/BC /BD/BT /CE/BX/CA/CH /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BF/BH /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /C0 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BD/BT /CE/BX/CA/CH /BL/BJ /D0/CX/D1/CX/D8 /DA/CP /D6/CX/CT/D7 /CU/D6/D3/D1 /B4/BD . /BE/DF /BE. /BC/B5× /BD/BC− /BG/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/A0/parenleftbig φ /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0 /A0/parenleftbig φ /C3−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/A0/parenleftbig φ 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/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BA/BJ /BL/BC /BD/BT /CE/BX/CA/CH /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD/BT /CE/BX/CA/CH /BL/BJ /D0/CX/D1/CX/D8 /DA/CP /D6/CX/CT/D7 /CU/D6/D3/D1 /B4/BH . /BG/DF /BI. /BJ/B5× /BD/BC− /BH/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BC. /BJ± /BC. /BH /BD/BA/BG/CZ /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CF /BU/BT/BU/CA /BE/BF/BE /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ/CT/CE/BH. /BK /B7/BD. /BG − /BD. /BF± /BD. /BK /BH/BG /BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CF /D9/D7/CT /D8/CW/CT /CU/BD /B4/BD/BE/BK/BH/B5 → /BEπ /B7/BEπ−/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BA/BE/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /D9/D7/CT /D8/CW/CT /CU/BD /B4/BD/BE/BK/BH/B5 →ηπ /B7π−/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BA/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ηπ−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/A0/BD/BG/BE /BB/A0/BD/BF/BF /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ηπ−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/A0/BD/BG/BE /BB/A0/BD/BF/BF /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ηπ−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/A0/BD/BG/BE /BB/A0/BD/BF/BF /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π−ντ→ηπ−π /B7π−ντ/parenrightbig/BB/A0/parenleftbig ηπ−π /B7π−ντ/parenrightbig/A0/BD/BG/BE /BB/A0/BD/BF/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH± /BC. /BD/BG /BC. /BH/BH± /BC. /BD/BG/BC. /BH/BH± /BC. /BD/BG /BC. /BH/BH± /BC. /BD/BG/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4ρπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG/BL/BC /BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0 /A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0/A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0 /A0/parenleftbig π /B4/BD/BF/BC/BC/B5−ντ→ /B4/B4ππ /B5/CB− /DB /CP/DA/CTπ /B5−ντ→ /B4/BFπ /B5−ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG 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/CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BF. /BJ× /BD/BC− /BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BD/BJ× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE < /BD/BG× /BD/BC− /BH/BL/BC /C3/BX/C0 /BK/BK /BV/BU/BT/C4 /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE < /BE/BD/BC × /BD/BC− /BH/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/A0/parenleftbig µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/A0/parenleftbig µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BJ < /BD. /BD× /BD/BC− /BJ< /BD. /BD× /BD/BC− /BJ < /BD. /BD× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /C1 /BU/BT/BU/CA /BF/BF/BL /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE× /BD/BC− /BJ/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BJ /BU/BX/C4/C4 /BG/BC/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE < /BG. /BD× /BD/BC− /BJ/BL/BC /BX/C6/BT/CA/C1 /BC/BH /BU/BX/C4/C4 /BD/BH/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BG. /BC× /BD/BC− /BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BG. /BG× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE < /BK/BE× /BD/BC− /BH/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/A0/parenleftbig/CT−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/CT−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/A0/parenleftbig/CT−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/CT−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI× /BD/BC− /BK < /BH. /BI× /BD/BC− /BK< /BH. /BI× /BD/BC− /BK < /BH. /BI× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BI /BT /BU/BX/C4/C4 /BE/BK/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BD× /BD/BC− /BJ/BL/BC /BV/C0/BX/C6 /BC/BE /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BD. /BF× /BD/BC− /BF/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/A0/parenleftbig µ−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig µ−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/A0/parenleftbig µ−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig µ−/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BL× /BD/BC− /BK < /BG. /BL× /BD/BC− /BK< /BG. /BL× /BD/BC− /BK < /BG. /BL× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BI /BT /BU/BX/C4/C4 /BE/BK/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BH× /BD/BC− /BJ/BL/BC /BV/C0/BX/C6 /BC/BE /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BD. /BC× /BD/BC− /BF/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/A0/parenleftbig/CT−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig/CT−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/A0/parenleftbig/CT−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig/CT−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK< /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BJ /BU/BX/C4/C4 /BG/BC/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /C1 /BU/BT/BU/CA /BF/BF/BL /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE < /BE. /BG× /BD/BC− /BJ/BL/BC /BX/C6/BT/CA/C1 /BC/BH /BU/BX/C4/C4 /BD/BH/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BK. /BE× /BD/BC− /BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BI. /BF× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE < /BE/BG× /BD/BC− /BH/BL/BC /C3/BX/C0 /BK/BK /BV/BU/BT/C4 /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE /A0/parenleftbig µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/A0/parenleftbig µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BH× /BD/BC− /BK < /BI. /BH× /BD/BC− /BK< /BI. /BH× /BD/BC− /BK < /BI. /BH× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BJ /BU/BX/C4/C4 /BG/BC/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /C1 /BU/BT/BU/CA /BF/BF/BL /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE < /BD. /BH× /BD/BC− /BJ/BL/BC /BX/C6/BT/CA/C1 /BC/BH /BU/BX/C4/C4 /BD/BH/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BF. /BG× /BD/BC− /BJ/BL/BC /BX/C6/BT/CA/C1 /BC/BG /BU/BX/C4/C4 /BK/BG/BA/BF /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE < /BL. /BI× /BD/BC− /BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BJ. /BF× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE/A0/parenleftbig/CT−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig/CT−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/A0/parenleftbig/CT−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig/CT−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BF× /BD/BC− /BK< /BI. /BF× /BD/BC− /BK< /BI. /BF× /BD/BC− /BK< /BI. /BF× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BH× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BE. /BC× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BG. /BE× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BD. /BL× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE < /BF/BJ× /BD/BC− /BH/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig µ−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig µ−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/A0/parenleftbig µ−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig µ−ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BK× /BD/BC− /BK < /BI. /BK× /BD/BC− /BK< /BI. /BK× /BD/BC− /BK < /BI. /BK× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BI. /BF× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BH. /BJ× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BE. /BL× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE < /BG/BG× /BD/BC− /BH/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/CT−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/CT−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/A0/parenleftbig/CT−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/CT−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BJ < /BD. /BD× /BD/BC− /BJ< /BD. /BD× /BD/BC− /BJ < /BD. /BD× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BK /C3 /BU/BT/BU/CA /BF/BK/BG /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK× /BD/BC− /BJ/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/A0/parenleftbig µ−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig µ−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/A0/parenleftbig µ−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig µ−ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BL× /BD/BC− /BK< /BK. /BL× /BD/BC− /BK< /BK. /BL× /BD/BC− /BK< /BK. /BL× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BK /C3 /BU/BT/BU/CA /BF/BK/BG /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE/A0/parenleftbig/CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/A0/parenleftbig/CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BK× /BD/BC− /BK < /BJ. /BK× /BD/BC− /BK< /BJ. /BK× /BD/BC− /BK < /BJ. /BK× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BH. /BD× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BI. /BF× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BF. /BK× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig µ−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig µ−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/A0/parenleftbig µ−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig µ−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BL× /BD/BC− /BK < /BH. /BL× /BD/BC− /BK< /BH. /BL× /BD/BC− /BK < /BH. /BL× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BL× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BH× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BL. /BG× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BG. /BH× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/CT− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/CT− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/A0/parenleftbig/CT− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/CT− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BJ× /BD/BC− /BK < /BJ. /BJ× /BD/BC− /BK< /BJ. /BJ× /BD/BC− /BK < /BJ. /BJ× /BD/BC− /BK/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BG× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BD. /BD× /BD/BC− /BH/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA /BH/BC/BL /BH/BC/BL/BH/BC/BL /BH/BC/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /A0/parenleftbig µ− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig µ− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/A0/parenleftbig µ− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig µ− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BJ < /BD. /BC× /BD/BC− /BJ< /BD. /BC× /BD/BC− /BJ < /BD. /BC× /BD/BC− /BJ/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BH× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BK. /BJ× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD/BU /C4 /C1/CB /CB/BL /BK/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/CT−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/CT−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/A0/parenleftbig/CT−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/CT−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI× /BD/BC− /BJ < /BD. /BI× /BD/BC− /BJ< /BD. /BI× /BD/BC− /BJ < /BD. /BI× /BD/BC− /BJ/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BJ /BU/BX/C4/C4 /BG/BC/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BG× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /C1 /BU/BT/BU/CA /BF/BF/BL /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE < /BD/BC.× /BD/BC− /BJ/BL/BC /BX/C6/BT/CA/C1 /BC/BH /BU/BX/C4/C4 /BD/BH/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/A0/parenleftbig µ−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig µ−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/A0/parenleftbig µ−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig µ−η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BJ < /BD. /BF× /BD/BC− /BJ< /BD. /BF× /BD/BC− /BJ < /BD. /BF× /BD/BC− /BJ/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BJ /BU/BX/C4/C4 /BG/BC/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 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/CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BF× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BI. /BL× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig µ−φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig µ−φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/A0/parenleftbig µ−φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig µ−φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BJ < /BD. /BF× /BD/BC− /BJ< /BD. /BF× /BD/BC− /BJ < /BD. /BF× /BD/BC− /BJ/BL/BC /C6/C1/CB/C0/C1/C7 /BC/BK /BU/BX/C4/C4 /BH/BG/BF /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BJ× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BC× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/CT−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI× /BD/BC− /BK < /BF. /BI× /BD/BC− /BK< /BF. /BI× /BD/BC− /BK < /BF. /BI× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BF× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BE. /BC× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BF. /BH× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BG /BU/BX/C4/C4 /BK/BJ/BA/BD /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC /BA /BI/BZ /CT /CE < /BE. /BL× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BC. /BF/BF× /BD/BC− /BH/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BD. /BF× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BD /BC /BZ /CT /CE < /BE. /BJ× /BD/BC− /BH/BL/BC /BU/C7 /CF /BV/C7/BV/C3 /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BG/DF /BD/BC. /BL < /BG/BC × /BD/BC− /BH/BL/BC /C0/BT /CH/BX/CB /BK/BE /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BF/BA/BK/DF /BI/BA/BK /BZ/CT/CE/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/CT−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/CT−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/A0/parenleftbig/CT−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/CT−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ× /BD/BC− /BK < /BF. /BJ× /BD/BC− /BK< /BF. /BJ× /BD/BC− /BK < /BF. /BJ× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BF. /BF× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BE. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BG /BU/BX/C4/C4 /BK/BJ/BA/BD /CU/CQ− /BD/BX 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/A0/parenleftbig/CT /B7µ−µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BF× /BD/BC− /BK < /BE. /BF× /BD/BC− /BK< /BE. /BF× /BD/BC− /BK < /BE. /BF× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BI× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BD. /BF× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BE. /BC× /BD/BC− 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/B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ× /BD/BC− /BK < /BE. /BJ× /BD/BC− /BK< /BE. /BJ× /BD/BC− /BK < /BE. /BJ× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BC× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BE. /BJ× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BD. /BL× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT 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/B7/CT−/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig µ /B7/CT−/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC× /BD/BC− /BK < /BE. /BC× /BD/BC− /BK< /BE. /BC× /BD/BC− /BK < /BE. /BC× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BK× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BD. /BD× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− 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/BB/A0 /A0/parenleftbig µ−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BK < /BF. /BE× /BD/BC− /BK< /BF. /BE× /BD/BC− /BK < /BF. /BE× /BD/BC− /BK/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /BU/BX/C4/C4 /BH/BF/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BF× /BD/BC− /BK/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C3 /BU/BT/BU/CA /BF/BJ/BI /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BD. /BL× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C2 /BU/BT/BU/CA /BL/BD/BA/BH /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BE. /BC× /BD/BC− 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/BV/C7/C5/C5/BX/C6/CC < /BE. /BE× /BD/BC− /BI < /BE. /BE× /BD/BC− /BI< /BE. /BE× /BD/BC− /BI < /BE. /BE× /BD/BC− /BI/BL/BC /BV/C0/BX/C6 /BC/BE /BV /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig/CT−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/CT−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/A0/parenleftbig/CT−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/CT−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BJ < /BD. /BG× /BD/BC− /BJ< /BD. /BG× /BD/BC− /BJ < /BD. /BG× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BW /BU/BT/BU/CA /BE/BE/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BC× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BI. /BC× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig/CT /B7/C3−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig/CT /B7/C3−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/A0/parenleftbig/CT /B7/C3−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig/CT /B7/C3−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BJ < /BD. /BH× /BD/BC− /BJ< /BD. /BH× /BD/BC− /BJ < /BD. /BH× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BW /BU/BT/BU/CA /BE/BE/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BD× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BF. /BK× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE /A0/parenleftbig µ−π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig µ−π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/A0/parenleftbig µ−π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig µ−π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI× /BD/BC− /BJ< /BE. /BI× /BD/BC− /BJ< /BE. /BI× /BD/BC− /BJ< /BE. /BI× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BW /BU/BT/BU/CA /BE/BE/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BJ× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BH× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BK. /BJ× /BD/BC− /BI/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BD/BD× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE < /BJ. /BJ× /BD/BC− /BH/BL/BC /BU/C7 /CF /BV/C7/BV/C3 /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BG/DF /BD/BC. /BL/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig µ−π−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig µ−π−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/A0/parenleftbig µ−π−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig µ−π−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BJ< /BF. /BE× /BD/BC− /BJ< /BF. /BE× /BD/BC− /BJ< /BF. /BE× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BW /BU/BT/BU/CA /BE/BE/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BF× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BG× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BD. /BH× /BD/BC− /BH/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BJ. /BJ× /BD/BC− /BH/BL/BC /BU/C7 /CF /BV/C7/BV/C3 /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BG/DF /BD/BC. /BL/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig µ /B7π−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig µ /B7π−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/A0/parenleftbig µ /B7π−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig µ /B7π−/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE× /BD/BC− /BJ< /BE. /BE× /BD/BC− /BJ< /BE. /BE× /BD/BC− /BJ< /BE. /BE× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BW /BU/BT/BU/CA /BE/BE/BD /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BL× /BD/BC− /BJ/BL/BC /CH/CD/CB/BT /BC/BI /BU/BX/C4/C4 /BD/BH/BK /CU/CQ− /BD/BX /CT/CT/CR/D1 /BP /BD/BC/BA/BI /BZ/CT/CE < /BJ. /BC× /BD/BC− /BI/BL/BC /BU/C4/C1/CB/CB /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BE. /BC× /BD/BC− /BH/BL/BC /BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C4/C1/CB/CB /BL/BK < /BH. /BK× /BD/BC− /BH/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C3 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP /BD/BC /BZ/CT/CE < /BG. /BC× /BD/BC− /BH/BL/BC /BU/C7 /CF /BV/C7/BV/C3 /BL/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BG/DF /BD/BC. /BL/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BG /CP/D7/D7/D9/D1/CT /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig µ−/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig µ−/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/A0/parenleftbig µ−/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig µ−/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BI < /BF. /BG× /BD/BC− /BI< /BF. /BG× /BD/BC− /BI < 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/BG× /BD/BC− /BJ< /BD. /BG× /BD/BC− /BJ< /BD. /BG× /BD/BC− /BJ/BL/BC /C5/C1/CH /BT/CI/BT/C3/C1 /BC/BI /BU/BX/C4/C4 /BD/BH/BG /CU/CQ− /BD/B8 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/A0/parenleftbig/CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BJ /BB/A0/BH /A0/parenleftbig/CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BJ /BB/A0/BH /A0/parenleftbig/CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BJ /BB/A0/BH /A0/parenleftbig/CT−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BJ /BB/A0/BH/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH< /BC. /BC/BD/BH< /BC. /BC/BD/BH< /BC. /BC/BD/BH/BL/BH /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BZ /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BK /BL/BH /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE < /BC. /BC/BG/BC /BL/BH /BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /C5/CA/C3/BF /BX /CT/CT/CR/D1 /BP/BF. /BJ/BJ /BZ/CT/CE/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BZ /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /CQ /D3/D7/D3/D2/D7 /DB/CX/D8/CW /D1/CP/D7/D7 < /BC. /BG /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D6/CX/D7/CT/D7 /D8/D3 /BC . /BC/BF/BI/CU/D3 /D6 /CP /D1/CP/D7/D7 /D3/CU /BD . /BC /BZ/CT/CE/B8 /D8/CW/CT/D2 /CU/CP/D0/D0/D7 /D8/D3 /BC . /BC/BC/BI /CP/D8 /D8/CW/CT /D9/D4/D4 /CT/D6 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /D3/CU /BD . /BI /BZ/CT/CE/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/D4/CX/D2/D0/CT/D7/D7 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW /D1/CP/D7/D7 < /BD/BC/BC /C5/CT/CE/B8 /CP/D2/CS /D6/CX/D7/CT/D7 /D8/D3/BC. /BC/BH/BC /CU/D3 /D6 /D1/CP/D7/D7 /BP /BH/BC/BC /C5/CT/CE/BA/BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BH /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/D4/CX/D2/D0/CT/D7/D7 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW /D1/CP/D7/D7 < /BD/BC/BC /C5/CT/CE/BA/A0/parenleftbig µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BK /BB/A0/BH /A0/parenleftbig µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BK /BB/A0/BH /A0/parenleftbig µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BK /BB/A0/BH /A0/parenleftbig µ−/D0/CX/CV/CW/D8 /CQ /D3/D7/D3/D2/parenrightbig/BB/A0/parenleftbig/CT− ν/CTντ/parenrightbig/A0/BE/BC/BK /BB/A0/BH/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BI< /BC. /BC/BE/BI< /BC. /BC/BE/BI< /BC. /BC/BE/BI/BL/BH /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BZ /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BF /BL/BH /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE < /BC. /BD/BE/BH /BL/BH /BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /C5/CA/C3/BF /BX /CT/CT/CR/D1 /BP/BF. /BJ/BJ /BZ/CT/CE/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BZ /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /CQ /D3/D7/D3/D2/D7 /DB/CX/D8/CW /D1/CP/D7/D7 < /BD. /BF /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D6/CX/D7/CT/D7 /D8/D3 /BC . /BC/BF/BG/CU/D3 /D6 /CP /D1/CP/D7/D7 /D3/CU /BD . /BG /BZ/CT/CE/B8 /D8/CW/CT/D2 /CU/CP/D0/D0/D7 /D8/D3 /BC . /BC/BC/BF /CP/D8 /D8/CW/CT /D9/D4/D4 /CT/D6 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /D3/CU /BD . /BI /BZ/CT/CE/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BX /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/D4/CX/D2/D0/CT/D7/D7 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW /D1/CP/D7/D7 < /BD/BC/BC /C5/CT/CE/B8 /CP/D2/CS /D6/CX/D7/CT/D7 /D8/D3/BC. /BC/BJ/BD /CU/D3 /D6 /D1/CP/D7/D7 /BP /BH/BC/BC /C5/CT/CE/BA/BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BH /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D7/D4/CX/D2/D0/CT/D7/D7 /CQ /D3/D7/D3/D2 /DB/CX/D8/CW /D1/CP/D7/D7 < /BD/BC/BC /C5/CT/CE/BA τ /B9/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB τ /B9/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB τ /B9/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB τ /B9/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB τ-LEPTON DECAY PARAMETERS Updated July 2007 by A. Stahl (RWTH Aachen). The purpose of the measurements of the decay parameters (i.e., Michel parameters) of the τis to determine the structure (spin and chirality) of the current mediating its decays. Leptonic Decays: The Michel parameters are extracted from the energy spectrum of the charged daughter lepton /lscript=e, µin the decays τ→/lscriptν/lscriptντ. Ignoring radiative corrections, neglect- ing terms of order ( m/lscript/mτ)2and (mτ/√ s)2, and setting the neutrino masses to zero, the spectrum in the laboratory framereads dΓ dx=G2 τ/lscriptm5 τ 192π3× /braceleftbigg f0(x)+ρf1(x)+ηm/lscript mτf2(x)−Pτ[ξg1(x)+ξδg2(x)]/bracerightbigg ,(1) with f0(x)=2−6x2+4x3 f1(x)=−4 9+4x2−32 9x3g1(x)=−2 3+4x−6x2+8 3x3 f2(x)=1 2( 1 −x)2g2(x)=4 9−16 3x+1 2x2−64 9x3. The quantity xis the fractional energy of the daughter lepton /lscript,i.e.,x=E/lscript/E/lscript,max≈E/lscript/(√ s/2) and Pτis the polarization of the tau leptons. The integrated decay width is given by Γ=G2 τ/lscriptm5 τ 192π3/parenleftbigg 1+4ηm/lscript mτ/parenrightbigg . (2) The situation is similar to muon decays µ→eνeνµ. The gener- alized matrix element with the couplings gγ εµand their relations to the Michel parameters ρ,η,ξ,a n d δhave been described in the “Note on Muon Decay Parameters.” The Standard Modelexpectations are 3/4, 0, 1, and 3/4, respectively. For more details, see Ref. 1. Hadronic Decays: In the case of hadronic decays τ→hν τ, withh=π,ρ,o ra1, the ansatz is restricted to purely vectorial currents. The matrix element is Gτh √ 2/summationdisplay λ=R,Lgλ/angbracketleft Ψω(ντ)|γµ|Ψλ(τ)/angbracketrightJh µ (3) with the hadronic current Jh µ. The neutrino chirality ωis uniquely determined from λ. The spectrum depends only on a single parameter ξh dnΓ dx1dx2...d x n=f(/vectorx)+ξhPτg(/vectorx), (4) with fandgbeing channel-dependent functions of the n observables /vectorx=(x1,x2,...,x n)( s e eR e f .2 ) .T h ep a r a m e t e r ξh is related to the couplings through ξh=|gL|2−|gR|2. (5) ξhis the negative of the chirality of the τneutrino in these decays. In the Standard Model, ξh= 1. Also included in the /BH/BD/BE /BH/BD/BE/BH/BD/BE /BH/BD/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ Data Listings for ξhare measurements of the neutrino helicity which coincide with ξh, if the neutrino is massless (ASNER 00, ACKERSTAFF 97R, AKERS 95P, ALBRECHT 93C, andALBRECHT 90I). Combination of Measurements: The individual measure- ments are combined, taking into account the correlations be-tween the parameters. In a ﬁrst ﬁt, universality between the twoleptonic decays, and between all hadronic decays, is assumed. A second ﬁt is made without these assumptions. The results of the two ﬁts are provided as OUR FIT in the Data Listingsbelow in the tables whose title includes “(e or mu)” or “(allhadronic modes),” and “(e),” “(mu)” etc., respectively. The measurements show good agreement with the Standard Model.Theχ 2values with respect to the Standard model predictions are 24.1 for 41 degrees of freedom and 26.8 for 56 degrees of freedom, respectively. The correlations are reduced through this combination to less than 20%, with the exception of ρandη which are correlated by +23%, for the ﬁt with universality andby +70% for τ→µν µντ. Model-independent Analysis: From the Michel parameters, limits can be derived on the couplings gκ ελwithout further module assumptions. In the Standard model gV LL= 1 (leptonic decays), and gL= 1 (hadronic decays) and all other couplings vanish. First, the partial decay widths have to be compared to the Standard Model predictions to derive limits on the normalization of the couplings Ax=G2 τx/G2 Fwith Fermi’s constant GF: Ae=1.0012±0.0053, Aµ=0.981±0.018, Aπ=1.018±0.012. (6) Then limits on the couplings (95% CL) can be extracted (see Ref. 3 and Ref. 4). Without the assumption of universality, thelimits given in Table 1 are derived. Model-dependent Interpretation: More stringent limits can be derived assuming speciﬁc models. For example, in the frame-work of a two Higgs doublet model, the measurements corre- spond to a limit of m H±>1.9G e V ×tanβon the mass of the charged Higgs boson, or a limit of 253 GeV on the mass of thesecond Wboson in left-right symmetric models for arbitrary mixing (both 95% CL). See Ref. 4 and Ref. 5. Footnotes and References 1. F. Scheck, Phys. Reports 44, 187 (1978); W. Fetscher and H.J. Gerber in Precision Tests of the Standard Model , edited by P. Langacker, World Scientiﬁc, 1993;A. Stahl, Physics with τLeptons , Springer Tracts in Modern Physics. 2. M. Davier et al., Phys. Lett. B306 , 411 (1993). 3. OPAL Collab., K. Ackerstaﬀ et al., Eur. Phys. J. C8,3 (1999). 4. A. Stahl, Nucl. Phys. (Proc. Supp.) B76, 173 (1999).Table 1: Coupling constants g γ εµ. 95% conﬁ- dence level experimental limits. The limits in- clude the quoted values of Ae,Aµ,a n d Aπand assume Aρ=Aa1=1 . τ→eνeντ |gS RR|<0.70|gV RR|<0.17 |gT RR|≡0 |gS LR|<0.99|gV LR|<0.13 |gT LR|<0.082 |gS RL|<2.01|gV RL|<0.52 |gT RL|<0.51 |gS LL|<2.01|gV LL|<1.005 |gT LL|≡0 τ→µνµντ |gS RR|<0.72|gV RR|<0.18 |gT RR|≡0 |gS LR|<0.95|gV LR|<0.12 |gT LR|<0.079 |gS RL|<2.01|gV RL|<0.52 |gT RL|<0.51 |gS LL|<2.01|gV LL|<1.005 |gT LL|≡0 τ→πντ |gV R|<0.15 |gV L|>0.992 τ→ρντ |gV R|<0.10 |gV L|>0.995 τ→a1ντ |gV R|<0.16 |gV L|>0.987 5. M.-T. Dova et al., Phys. Rev. D58, 015005 (1998); T. Hebbeker and W. Lohmann, Z. Phys. C74, 399 (1997); A. Pich and J.P. Silva, Phys. Rev. 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/BL/BL/BG± /BC. /BC/BG/BC /C7/CD/CA /BY/C1/CC/BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BD/BD± /BC. /BC/BL/BG± /BC. /BC/BF/BK /BG/BG/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BC/BD± /BC. /BD/BE± /BC. /BC/BH /BD/BJ/CZ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BD. /BD/BF± /BC. /BF/BL± /BC. /BD/BG /BE/BH/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BD/BD± /BC. /BE/BC± /BC. /BC/BK /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF/BD/BC. /BI/BZ /CT /CE/BD. /BD/BI± /BC. /BH/BE± /BC. /BC/BI /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BL/BJ/BL± /BC. /BC/BG/BK± /BC. /BC/BD/BI /BF/BG/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BF± /BC. /BE/BF± /BC. /BC/BL /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/C0 /BX /C1/CB /CC /BX /CA /BC /BD /BX/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /D9/D7/CT /D8/CP/D9 /D4/CP/CX/D6 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTτ−τ /B7→ /B4/lscript− ν/lscriptντ /B5/B4π /B7π /BC ντ /B5/B8 /CP/D2/CS/D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CS /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA ξ /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 ξ /BP/BD /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BF/BC± /BC. /BC/BH/BL /C7/CD/CA /BY/C1/CC /BD. /BC/BF/BC± /BC. /BC/BH/BL /C7/CD/CA /BY/C1/CC/BD. /BC/BF/BC± /BC. /BC/BH/BL /C7/CD/CA /BY/C1/CC /BD. /BC/BF/BC± /BC. /BC/BH/BL /C7/CD/CA /BY/C1/CC/BD. /BC/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BF/BC± /BC. /BD/BE/BC± /BC. /BC/BH/BC /BG/BI/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BD/BI± /BC. /BD/BL± /BC. /BC/BI /BE/BE/CZ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BC. /BJ/BL± /BC. /BG/BD± /BC. /BC/BL /BE/BJ/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BD. /BE/BI± /BC. /BE/BJ± /BC. /BD/BG /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF/BD/BC. /BI/BZ /CT /CE/BC. /BJ/BH± /BC. /BH/BC± /BC. /BD/BG /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BD. /BC/BH/BG± /BC. /BC/BI/BL± /BC. /BC/BG/BJ /BE/BE/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BF± /BC. /BE/BE± /BC. /BD/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/C0 /BX /C1/CB /CC /BX /CA /BC /BD /BX/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /D9/D7/CT /D8/CP/D9 /D4/CP/CX/D6 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTτ−τ /B7→ /B4/lscript− ν/lscriptντ /B5/B4π /B7π /BC ντ /B5/B8 /CP/D2/CS/D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CS /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA η /B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 η /BP/BC /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BE± /BC. /BC/BE/BI± /BC. /BC/BC/BG /BK/BD/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 − /BC. /BC/BC/BH± /BC. /BC/BF/BI± /BC. /BC/BF/BJ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BC. /BC/BE/BJ± /BC. /BC/BH/BH± /BC. /BC/BC/BH /BG/BI/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BE/BJ± /BC. /BD/BG /BH/BG/CZ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA /C4/BF /BD/BL/BL/BD/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 − /BC. /BD/BF± /BC. /BG/BJ± /BC. /BD/BH /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7 − /BC. /BC/BD/BH± /BC. /BC/BI/BD± /BC. /BC/BI/BE /BF/BD/CZ /BT/C5/C5/BT/CA /BL/BJ /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BC. /BC/BF± /BC. /BD/BK± /BC. /BD/BE /BK/BA/BE/CZ /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF /BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BH± /BC. /BD/BJ± /BC. /BD/BD /BD/BK/CZ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C0 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA − /BC. /BC/BG± /BC. /BD/BH± /BC. /BD/BD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX η /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA η /B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 η /BP/BC /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BG± /BC. /BC/BJ/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BG± /BC. /BC/BJ/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BG± /BC. /BC/BJ/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BG± /BC. /BC/BJ/BF /C7/CD/CA /BY/C1/CC/BC. /BD/BJ± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BD/BI/BC± /BC. /BD/BH/BC± /BC. /BC/BI/BC /BG/BI/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BE± /BC. /BF/BE± /BC. /BD/BH /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7 − /BC. /BH/BL± /BC. /BK/BE± /BC. /BG/BH /BD/BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BC/BD/BC± /BC. /BD/BG/BL± /BC. /BD/BJ/BD /BD/BF/CZ /BE/BT/C5/C5/BT/CA /BL/BJ /BU /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BC± /BC. /BC/BI/BH± /BC. /BC/BC/BD /BE/BJ/CZ /BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 − /BC. /BE/BG± /BC. /BE/BF± /BC. /BD/BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX/BD/C0/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /B4/CR/D3 /D6/D6/BA /BP/BC. /BL/BE/B5 /DB/CX/D8/CW /BT/BU/BX /BL/BJ /C7ρ /B4µ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BE/C0/CX/CV/CW/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /B4/CR/D3 /D6/D6/BA /BP/BC. /BL/BG/BL/B5 /DB/CX/D8/CW /BT/C5/C5/BT/CA /BL/BJ /BUρ /B4µ /B5 /DA/CP/D0/D9/CT/BA/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /CP /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 η /CU/D6/D3/D1 /D8/CW/CT /C7/C8 /BT/C4 /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT τ /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /BU/B4 τ−→µ− νµντ /B5 /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/CU /D3 /D6/D8 /CW /CT/D8/D3/D8/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV /D7/D8/D6/CT/D2/CV/D8/CW/BA/B4δξ /B5/B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4δξ /B5/B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4 /CT /D3 /D6µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 /B4 δξ /B5/BP/BC. /BJ/BH/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BG/BI± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC /BC. /BJ/BG/BI± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC/BC. /BJ/BG/BI± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC /BC. /BJ/BG/BI± /BC. /BC/BE/BD /C7/CD/CA /BY/C1/CC/BC. /BJ/BG/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BG/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BJ/BI± /BC. /BC/BG/BH± /BC. /BC/BE/BG /BK/BD/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BJ/BL± /BC. /BC/BJ/BC± /BC. /BC/BE/BK /BF/BI/CZ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BC. /BI/BH± /BC. /BD/BG± /BC. /BC/BJ /BG/BI/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BC± /BC. /BD/BD /BH/BG/CZ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA /C4/BF /BD/BL/BL/BD/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BI/BF± /BC. /BC/BL /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF /BD/BC. /BI/BZ /CT /CE/BC. /BK/BK± /BC. /BE/BJ± /BC. /BC/BG /BE/BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BJ/BG/BH± /BC. /BC/BE/BI± /BC. /BC/BC/BL /BH/BH/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BD± /BC. /BD/BG± /BC. /BC/BI /BD/BK/CZ /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C0 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA/BC. /BI/BH± /BC. /BD/BE /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /BT/CA/BZ /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BK/BC. /BK/BK± /BC. /BD/BD± /BC. /BC/BJ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BH/BD/BG /BH/BD/BG/BH/BD/BG /BH/BD/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 τ /BD/BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D8/D3 /BT/CA/BZ/CD/CB /D8/CP/D9 /CS/CT/CR/CP /DD /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BK/B8 /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BH /BV /B8 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BZ /B8 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /BA /BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /D9/D7/CT /D8/CP/D9 /D4/CP/CX/D6/CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTτ−τ /B7→ /B4/lscript− ν/lscriptντ /B5/B4π /B7π /BC ντ /B5/B8 /CP/D2/CS /D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CS /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA/BE/BT/BU/BX /BL/BJ /C7 /CP/D7/D7/D9/D1/CT η /BP /BC /CX/D2 /D8/CW/CT/CX/D6 /AC/D8/BA /C4/CT/D8/D8/CX/D2/CV η /DA/CP /D6/DD /CX/D2 /D8/CW/CT /AC/D8 /CV/CX/DA/CT/D7 /CP/B4δξ /B5 /DA/CP/D0/D9/CT /D3/CU/BC. /BK/BJ± /BC. /BE/BJ± /BC. /BC/BG/BA/BF/BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D8/D3 /BT/CA/BZ/CD/CB /D8/CP/D9 /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /B8 /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BF /BZ /B8 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /BA /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /D9/D7/CT/D7 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTτ−τ /B7→/B4/lscript− ν/lscriptντ /B5/B4 /CW /B7/CW−/CW /B7 ντ /B5 /CP/D2/CS /D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CS /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA/B4δξ /B5/B4 /CT /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4 /CT /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4δξ /B5/B4 /CT /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4 /CT /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 /B4 δξ /B5/BP/BC. /BJ/BH/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BF/BG± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BC. /BJ/BF/BG± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BC. /BJ/BF/BG± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BC. /BJ/BF/BG± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BC. /BJ/BF/BD± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BF/BD± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BF/BD± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BF/BD± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BJ/BK± /BC. /BC/BI/BI± /BC. /BC/BE/BG /BG/BG/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BK/BH± /BC. /BD/BE± /BC. /BC/BG /BD/BJ/CZ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BC. /BJ/BE± /BC. /BF/BD± /BC. /BD/BG /BE/BH/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BH/BI± /BC. /BD/BG± /BC. /BC/BI /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF/BD/BC. /BI/BZ /CT /CE/BC. /BK/BH± /BC. /BG/BF± /BC. /BC/BK /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BJ/BE/BC± /BC. /BC/BF/BE± /BC. /BC/BD/BC /BF/BG/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BD± /BC. /BD/BJ± /BC. /BC/BJ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /D9/D7/CT /D8/CP/D9 /D4/CP/CX/D6 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTτ−τ /B7→ /B4/lscript− ν/lscriptντ /B5/B4π /B7π /BC ντ /B5/B8 /CP/D2/CS/D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CS /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA/B4δξ /B5/B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4δξ /B5/B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA /B4δξ /B5/B4µ /B5/C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 /B4 δξ /B5/BP/BC. /BJ/BH/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ/BK± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ/BK± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC/BC. /BJ/BJ/BK± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ/BK± /BC. /BC/BF/BJ /C7/CD/CA /BY/C1/CC/BC. /BJ/BL± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BL± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BL± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BL± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BK/BI± /BC. /BC/BI/BI± /BC. /BC/BE/BK /BG/BI/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BK/BI± /BC. /BD/BF± /BC. /BC/BG /BE/BE/CZ /BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BC. /BI/BF± /BC. /BE/BF± /BC. /BC/BH /BE/BJ/CZ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BL /BW /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BJ/BF± /BC. /BD/BK± /BC. /BD/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BK /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF/BD/BC. /BI/BZ /CT /CE/BC. /BK/BE± /BC. /BF/BE± /BC. /BC/BJ /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BJ/BK/BI± /BC. /BC/BG/BD± /BC. /BC/BF/BE /BE/BE/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV 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/BC. /BL/BL/BF± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC/BC. /BL/BL/BG± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BG± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BG± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BG± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BG± /BC. /BC/BE/BC± /BC. /BC/BD/BG /BE/BJ/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BK/BD± /BC. /BD/BJ± /BC. /BC/BE /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BD. /BC/BF± /BC. /BC/BI± /BC. /BC/BG /BE/BA/BC/CZ /BV/C7 /BT/C6 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BK/BJ± /BC. /BC/BH/BJ± /BC. /BC/BE/BJ /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA 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/BL/BL/BG± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BK/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BD /BH/BL/CZ /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BL/BL± /BC. /BD/BE± /BC. /BC/BG /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BC. /BL/BL/BH± /BC. /BC/BD/BC± /BC. /BC/BC/BF /BI/BI/CZ /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE/BD. /BC/BE/BE± /BC. /BC/BE/BK± /BC. /BC/BF/BC /BD/BA/BJ/CZ /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BG/BH± /BC. /BC/BH/BK± /BC. /BC/BF/BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX/BD. /BC/BF± /BC. 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/BD/BG/BA/BF/BT/C3/BX/CA/CB /BL/BH /C8 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW /CP /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /AC/D8 /D8/D3 /D8/CW/CT /CW/CP/CS/D6/D3/D2/CX/CR /D7/D8/D6/D9/CR/D8/D9/D6/CT/CU/D9/D2/CR/D8/CX/D3/D2/D7/BA /BY/CX/D8/D8/CX/D2/CV /DB/CX/D8/CW /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C3/D9/CW/D2 /CP/D2/CS /CB/CP/D2/D8/CP/D1/CP /D6/CX/CP /B4/CI/C8/C0/CH /BV/BG/BK /BV/BG/BK/BV/BG/BK /BV/BG/BK/B8 /BG/BG/BH /B4/BD/BL/BL/BC/B5/B5/CV/CX/DA/CT/D7 /BC . /BK/BJ± /BC. /BE/BJ /B7/BC. /BC/BH − /BC. /BC/BI /B8 /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /D3/CU /C1/D7/CV/D9/D6 /CT/D8 /CP/D0 /BA /B4/C8/CA /BW/BF/BL /BW/BF/BL/BW/BF/BL /BW/BF/BL/B8/BD/BF/BH/BJ /B4/BD/BL/BK/BL/B5/B5/D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BD . /BD/BC± /BC. /BF/BD /B7/BC. /BD/BF − /BC. /BD/BG /BA ξ /B4/CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4/CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4/CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /C8 /BT/CA/BT/C5/BX/CC/BX/CA ξ /B4/CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/B4 /CE− /BT /B5/D8 /CW /CT /D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/D7 ξ /BP/BD /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL/BH± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BL/BL/BH± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BL/BL/BH± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BL/BL/BH± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BL/BL/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BE± /BC. /BC/BC/BJ± /BC. /BC/BC/BK /BD/BC/BE/CZ /BD/C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BL/BL/BJ± /BC. /BC/BE/BJ± /BC. /BC/BD/BD /BF/BL/CZ /BE/BT/BU/CA/BX/CD /BC/BC /C4 /BW/C4/C8/C0 /BD/BL/BL/BE/DF/BD/BL/BL/BH /D6/D9/D2/D7/BD. /BC/BE± /BC. /BD/BF± /BC. /BC/BF /BD/BJ/BA/BE/CZ /BF/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD. /BC/BF/BE± /BC. /BC/BF/BD /BF/BJ/CZ /BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA /C4/BF /BD/BL/BL/BD/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7/BC. /BL/BF± /BC. /BD/BC± /BC. /BC/BG /BT/BU/BX /BL/BJ /C7 /CB/C4/BW /BD/BL/BL/BF/DF/BD/BL/BL/BH /CB/C4/BV /D6/D9/D2/D7/BD. /BE/BL± /BC. /BE/BI± /BC. /BD/BD /BJ/BA/BG/CZ /BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BD/BL/BL/BE/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7/BC. /BL/BL/BH± /BC. /BC/BD/BC± /BC. /BC/BC/BF /BI/BI/CZ /BI/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD. /BC/BF± /BC. /BC/BI± /BC. /BC/BG /BE/BA/BC/CZ /BJ/BV/C7 /BT/C6 /BL/BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE/BD. /BC/BD/BJ± /BC. /BC/BF/BL /BK/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BH/DF/BD/BC. /BI/BZ /CT /CE/BD. /BE/BH± /BC. /BE/BF /B7/BC. /BD/BH − /BC. /BC/BK /BJ/BA/BH/CZ /BL/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BV /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BJ/BC± /BC. /BC/BH/BF± /BC. /BC/BD/BD /BD/BG/CZ /BD/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C0 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA/BD. /BC/BK /B7/BC. /BG/BI − /BC. /BG/BD /B7/BC. /BD/BG − /BC. /BE/BH /BE/BA/BI/CZ /BD/BD/BT/C3/BX/CA/CB /BL/BH /C8 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/B9/CB/CC /BT/BY/BY /BL/BJ /CA/BD. /BC/BC/BI± /BC. /BC/BF/BE± /BC. /BC/BD/BL /BD/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BD /BX/BD. /BC/BE/BE± /BC. /BC/BE/BK± /BC. /BC/BF/BC /BD/BA/BJ/CZ /BD/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE/BC. /BL/BL± /BC. /BC/BJ± /BC. /BC/BG /BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BW /BT/C4/BX/C8 /BD/BL/BL/BC/B7/BD/BL/BL/BD /C4/BX/C8 /D6/D9/D2/BD/C0/BX/C1/CB/CC/BX/CA /BC/BD /BX /D5/D9/D3/D8/CT /BC . /BL/BL/BE± /BC. /BC/BC/BJ± /BC. /BC/BC/BI± /BC. /BC/BC/BH /DB/CW/CT/D6/CT /D8/CW/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /CP/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CS/D9/CT /D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D1/D3 /CS/CT/D0/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CP/D2/CS /D1/D3 /CS/CT/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA /CC/CW/CT/DD /D9/D7/CT τ→πντ /B8τ→ /C3ντ /B8τ→ρντ /B8/CP /D2 /CS τ→/CP/BDντ /CS/CT/CR/CP /DD/D7/BA/BE/BT/BU/CA/BX/CD /BC/BC /C4 /D9/D7/CTτ−→ /CW−≥ /BCπ /BCντ /CS/CT/CR/CP /DD/D7/BA/BF/BT/CB/C6/BX/CA /BC/BC /D9/D7/CT τ−→π−/BEπ /BCντ /CS/CT/CR/CP /DD/D7/BA/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CA /D9/D7/CTτ→πντ /B8τ→ /C3ντ /B8 /CP/D2/CS τ→ρντ /CS/CT/CR/CP /DD/D7/BA/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /D9/D7/CTτ→ /CP/BDντ /CS/CT/CR/CP /DD/D7/BA/BI/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BJ /BY /D9/D7/CTτ→ρντ /CS/CT/CR/CP /DD/D7/BA/BJ/BV/C7 /BT/C6 /BL/BJ /D9/D7/CT /CW /B7/CW−/CT/D2/CT/D6/CV/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/BK/BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D8/D3 /BT/CA/BZ/CD/CB /D8/CP/D9 /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /B8/BT /C4 /B9/BU/CA/BX/BV/C0/CC /BL/BF /BZ /B8 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /BA/BL/CD/D7/CT/D7τ→ /CP/BDντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /BA/BD/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /C0 /D9/D7/CTτ→πντ /B8τ→ /C3ντ /B8 /CP/D2/CS τ→ρντ /CS/CT/CR/CP /DD/D7/BA/BD/BD/BT/C3/BX/CA/CB /BL/BH /C8 /D9/D7/CTτ→ /CP/BDντ /CS/CT/CR/CP /DD/D7/BA/BD/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /D9/D7/CTτ→πντ /B8τ→ρντ /B8 /CP/D2/CS τ→ /CP/BDντ /CS/CT/CR/CP /DD/D7/BA/BD/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BX /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D7/D5/D9/CP /D6/CT /D3/CU /D8/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /CP/D2/CS /D9/D7/CT /D8/CW/CT /D7/CX/CV/D2 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C1 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D5/D9/D3/D8/CT/CS /D6/CT/D7/D9/D0/D8/BA /CD/D7/CT/D7τ→ /CP/BDντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BV /BA/BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BW /D9/D7/CTτ→πντ /CP/D2/CSτ→ρντ /CS/CT/CR/CP /DD/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BW /BA τ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBτ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBτ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBτ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BD/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C3 /C8/CA/C4 /BD/BC/BC /BC/BJ/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C1/CH /BT/CI/BT/C3/C1 /BC/BK /C8/C4 /BU/BI/BI/BC /BD/BH/BG /CH/BA /C5/CX/DD /CP/DE/CP/CZ/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C6/C1/CB/C0/C1/C7 /BC/BK /C8/C4 /BU/BI/BI/BG /BF/BH /CH/BA /C6/CX/D7/CW/CX/D3 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BT/CB/C0/C1/C6 /BC/BJ /C2/BX/CC/C8/C4 /BK/BH /BF/BG/BJ /CE/BA/CE/BA /BT/D2/CP/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C3/BX/BW/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BH /BG/BE/BL/BA/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C8 /C8/CA /BW/BJ/BI /BC/BH/BD/BD/BC/BG/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BU/C3 /C8/CA/C4 /BL/BL 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/BV/D3/D0/D0/CP/CQ/BA/B5/CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /C8/C4 /BL/BI/BU /BE/BD/BG /BT/BA/BT/BA /CI/CW/D3/D0/CT/D2/D8/D7 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT/D0/D7/D3 /CB/C2/C6/C8 /BF/BG /BK/BD/BG /BT/BA/BT/BA /CI/CW/D3/D0/CT/D2/D8/D7 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BG /BD/BG/BJ/BD/BA/BU/BT /BV/C1/C6/C7 /BJ/BL/BU /C8/CA/C4 /BG/BE /BJ/BG/BL /CF/BA/C2/BA /BU/CP/CR/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/BV/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C1/CA/C3/BU/CH /BJ/BL /CB/C4/BT /BV/B9/C8/CD/BU/B9/BE/BG/BD/BL /C2/BA /C3/CX/D6/CZ/CQ /DD /B4/CB/C4/BT /BV/B5 /C2/BU/CP/D8/CP/DA/CX/CP /C4/CT/D4/D8/D3/D2 /C8/CW/D3/D8/D3/D2 /BV/D3/D2/CU/CT/D6/CT/D2/CR/CT/BA/BU/BT /BV/C1/C6/C7 /BJ/BK/BU /C8/CA/C4 /BG/BD /BD/BF /CF/BA/C2/BA /BU/CP/CR/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/BV/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/BT/D0/D7/D3 /CC /D3/CZ/DD /D3/BV/D3 /D2/CU/BA /BE/BG/BL /C2/BA /C3/CX/D6/DE /B4/CB/CC/C7/C6/B5/BT/D0/D7/D3 /C8/C4 /BL/BI/BU /BE/BD/BG /BT/BA/BT/BA /CI/CW/D3/D0/CT/D2/D8/D7 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /C8/C4 /BJ/BF/BU /BD/BC/BL /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/BY/BX/C4/BW/C5/BT/C6 /BJ/BK /CC /D3/CZ/DD /D3/BV/D3 /D2/CU/BA /BJ/BJ/BJ /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2 /B4/CB/C4/BT /BV/B5 /C2/C2/BT/CA/C7/CB /BJ/BK /C8/CA/C4 /BG/BC /BD/BD/BE/BC /C2/BA /C2/CP /D6/D3/D7 /CT/D8 /CP/D0/BA /B4/C4/BZ/CF /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BX/CA/C4 /BJ/BH /C8/CA/C4 /BF/BH /BD/BG/BK/BL /C5/BA/C4/BA /C8 /CT/D6/D0 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW /BT /CE/C1/BX/CA /BC/BI /CA/C5/C8 /BJ/BK /BD/BC/BG/BF /C5/BA /BW/CP/DA/CX/CT/D6/B8 /BT/BA /C0/D3/CR/CZ /CT/D6/B8 /CI/BA /CI/CW/CP/D2/CV /B4/C4/BT/C4/C7/B8 /C8 /BT/CA/C1/C6/B7/B5/CA/BT/C0/BT/C4/B9/BV/BT/C4/BA/BA/BA /BL/BK /C1/C2/C5/C8 /BT/BD/BF /BI/BL/BH /BZ/BA /CA/CP/CW/CP/D0/B9/BV/CP/D0/D0/D3/D8 /B4/BX/CC/C0/B5/BZ/BX/C6/CC/C1/C4/BX /BL/BI /C8/CA/C8/C4 /BE/BJ/BG /BE/BK/BJ /CB/BA /BZ/CT/D2/D8/CX/D0/CT/B8 /C5/BA /C8 /D3/CW/D0 /B4/CA/C7/C5/BT/C1/B8 /BX/CC/C0/B5/CF/BX/C1/C6/CB/CC/BX/C1/C6 /BL/BF /BT/CA/C6/C8/CB /BG/BF /BG/BH/BJ /BT/BA/C2/BA /CF /CT/CX/D2/D7/D8/CT/CX/D2/B8 /CA/BA /CB/D8/D6/D3 /DD/D2/D3 /DB/D7/CZ/CX /B4/BV/C1/CC/B8 /CB/C5/CD/B5/C8/BX/CA/C4 /BL/BE /CA/C8/C8 /BH/BH /BI/BH/BF /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/CB/C4/BT /BV/B5/C8/C1/BV/C0 /BL/BC /C5/C8/C4 /BT/BH /BD/BL/BL/BH /BT/BA /C8/CX/CR/CW /B4/CE /BT/C4/BX/B5/BU/BT/CA/C1/CB/C0 /BK/BK /C8/CA/C8/C4 /BD/BH/BJ /BD /BU/BA/BV/BA /BU/CP /D6/CX/D7/CW/B8 /CA/BA /CB/D8/D6/D3 /DD/D2/D3 /DB/D7/CZ/CX /B4/BV/C1/CC/B5/BZ/BT/C6 /BK/BK /C1/C2/C5/C8 /BT/BF /BH/BF/BD /C3/BA/C3/BA /BZ/CP/D2/B8 /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/CB/C4/BT /BV/B5/C0/BT /CH/BX/CB /BK/BK /C8/CA /BW/BF/BK /BF/BF/BH/BD /C3/BA/BZ/BA /C0/CP /DD /CT/D7/B8 /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/CB/C4/BT /BV/B5/C8/BX/CA/C4 /BK/BC /BT/CA/C6/C8/CB /BF/BC /BE/BL/BL /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/CB/C4/BT /BV/B5 /BH/BD/BI /BH/BD/BI/BH/BD/BI /BH/BD/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8 /CP /CU/D3/D9/D6/D8/CW /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /C4±/CS/CT/CR/CP /DD /CT/CS /D8/D3 /CP /CU/D3/D9/D6/D8/CW /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 ν/C4 /B4/D3 /D6 /C4 /BC/B5/DB /CW /CT /D6 /CT ν/C4 /DB /CP/D7 /D7/D8/CP/CQ/D0/CT/B8 /D3 /D6 /D8/CW/CP/D8 /C4±/CS/CT/CR/CP /DD/D7 /D8/D3 /CP /D0/CX/CV/CW/D8 ν/lscript /DA/CX/CP /D1/CX/DC/CX/D2/CV/BA/CB/CT/CT /D8/CW/CT /CK/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6Ꜽ /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D6/CP/CS/CX/CP/B9/D8/CX/DA/CT/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV /CT/DC/CR/CX/D8/CT/CS /D0/CT/D4/D8/D3/D2/D7/B8 /CX/BA/CT/BA/lscript∗→/lscriptγ /BA /CB/CT/CT /D8/CW/CT /CK/CF/C1/C5/C8/D7 /CP/D2/CS /D3/D8/CW/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/CB/CT/CP /D6/CR/CW/CT/D7Ꜽ /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /CW/CT/CP/DA/DD /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /D7/CT/CP /D6/CR/CW /D0/CX/D1/CX/D8/D7 /CX/D2 /DB/CW/CX/CR/CW /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/CR/D3/D9/D0/CS /CQ /CT /CP /D0/CT/D4/D8/D3/D2/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BC. /BK > /BD/BC/BC. /BK > /BD/BC/BC. /BK > /BD/BC/BC. /BK/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /BW/CT/CR/CP /DD/D8 /D3ν /CF > /BD/BC/BD. /BL /BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /D1/C4− /D1/C4 /BC> /BD/BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BD. /BH /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /BT/D7/D7/D9/D1/CT/CS /D1/C4±− /D1/C4 /BC> /BK. /BG/BZ/CT/CE > /BK/BC. /BE /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /D1/C4 /BC> /D1/C4± /CP/D2/CS /C4±→ν /CF < /BG/BK /D3 /D6> /BI/BD /BL/BH /BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BZ /C4/BF > /BI/BF. /BL /BL/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C8 /C7/C8 /BT/C4 /BW/CT/CR/CP /DD /D8/D3 /D1/CP/D7/D7/D0/CT/D7/D7 ν /B3/D7 > /BI/BF. /BH /BL/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /BT/C4/BX/C8 /D1/C4− /D1/C4 /BC> /BJ /BZ/CT/CE > /BI/BH /BL/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /BT/C4/BX/C8 /BW/CT/CR/CP /DD /D8/D3 /D1/CP/D7/D7/D0/CT/D7/D7 ν /B3/D7/D2/D3/D2/CT /BD/BC/DF /BE/BE/BH /BE/BT/C0/C5/BX/BW /BL/BG /BV/C6/CC/CA /C0/BD /BV/D3/D0/D0/CP/CQ/BA /CP/D8 /C0/BX/CA/BT/D2/D3/D2/CT /BD/BE . /BI/DF /BE/BL. /BI /BL/BH /C3/C1/C5 /BL/BD /BU /BT/C5/CH /C5/CP/D7/D7/D0/CT/D7/D7 ν /CP/D7/D7/D9/D1/CT/CS > /BG/BG. /BF /BL/BH /BT/C3/CA/BT /CF/CH /BL/BC /BZ /C7/C8 /BT/C4/D2/D3/D2/CT /BC . /BH/DF /BD/BC /BL/BH /BF/CA/C1/C4/BX/CB /BL/BC /C5/CA/C3/BE /BY /D3 /D6/B4 /D1/C4 /BC /B9 /D1/C4 /BC /B5> /BC. /BE/BH/DF /BC. /BG/BZ/CT/CE > /BK /BG/CB/CC/C7/C3/BX/CA /BK/BL /C5/CA/C3/BE /BY /D3 /D6/B4 /D1/C4 /B7− /D1/C4 /BC /B5/BP /BC. /BG/BZ /CT /CE > /BD/BE /BG/CB/CC/C7/C3/BX/CA /BK/BL /C5/CA/C3/BE /BY /D3 /D6 /D1/C4 /BC /BP/BC. /BL /BZ/CT/CE/D2/D3/D2/CT /BD/BK . /BG/DF /BE/BJ. /BI /BL/BH /BH/BT/BU/BX /BK/BK /CE/C6/CB > /BE/BH. /BH /BL/BH /BI/BT/BW /BT /BV/C0/C1 /BK/BK /BU /CC/C7/C8/CI/D2/D3/D2/CT /BD . /BH/DF /BE/BE. /BC /BL/BH /BU/BX/C0/CA/BX/C6/BW /BK/BK /BV /BV/BX/C4/C4 > /BG/BD /BL/BC /BJ/BT/C4/BU/BT/C2/BT/CA /BK/BJ /BU /CD/BT/BD > /BE/BE. /BH /BL/BH /BK/BT/BW/BX/CE /BT /BK/BH /C5/CA/C3/C2 > /BD/BK. /BC /BL/BH /BL/BU/BT/CA/CC/BX/C4 /BK/BF /C2/BT/BW/BX/D2/D3/D2/CT /BG/DF /BD/BG . /BH /BL/BH /BD/BC/BU/BX/CA/BZ/BX/CA /BK/BD /BU /C8/C4/CD/CC > /BD/BH. /BH /BL/BH /BD/BD/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BD /CC /BT/CB/CB > /BD/BF. /BD/BE/BT/CI/C1/C5/C7 /CE /BK/BC > /BD/BI. /BL/BH /BD/BF/BU/BT/CA/BU/BX/CA /BK/BC /BU /BV/C6/CC/CA > /BC. /BG/BL/BC /BD/BG/CA/C7/CC/C0/BX /BI/BL /CA/CE/CD/BX/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BZ /CP/D7/D7/D9/D1/CT/D7 /C4/BX/C8 /D6/CT/D7/D9/D0/D8 /D8/CW/CP/D8 /D8/CW/CT /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D2/CT/D9/D8/D6/CP/D0 /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7 > /BG/BC/BZ/CT/CE/BA/BE/CC/CW/CT /BT/C0/C5/BX/BW /BL/BG /D0/CX/D1/CX/D8/D7 /CP /D6 /CT /CU /D6 /D3 /D1/CP/D7 /CT /CP /D6/CR/CW /CU/D3 /D6 /D2/CT/D9/D8/D6/CP/D0 /CP/D2/CS /CR/CW/CP /D6/CV/CT/CS /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2/D7/CP/D8 /C0/BX/CA/BT /DA/CX/CP /D8/CW/CT /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7 /C4−→ /CTγ /B8 /C4−→ν /CF−/B8 /C4−→ /CT/CI /BN /CP/D2/CS /C4 /BC→νγ /B8/C4 /BC→ /CT−/CF /B7/B8 /C4−→ν /CI /B8 /DB/CW/CT/D6/CT /D8/CW/CT /CF /CS/CT/CR/CP /DD/D7 /D8/D3 /lscriptν/lscript /B8/D3 /D6 /D8/D3 /CY/CT/D8/D7/B8 /CP/D2/CS /CI /CS/CT/CR/CP /DD/D7 /D8/D3 /lscript /B7/lscript−/D3 /D6/CY /CT /D8 /D7 /BA/BF/CA/C1/C4/BX/CB /BL/BC /D0/CX/D1/CX/D8/D7 /DB /CT/D6/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CU /CP /D7/D4 /CT/CR/CX/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CT /CR/CP/D7/CT /DB/CW/CT/D6/CT /D8/CW/CT /D1/CP/D7/D7/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/C4−− /D1/C4 /BC /DB /CP/D7 /CP/D0/D0/D3 /DB /CT/CS /D8/D3 /CQ /CT /D5/D9/CX/D8/CT /D7/D1/CP/D0/D0/B8 /DB/CW/CT/D6/CT /C4 /BC/CS/CT/D2/D3/D8/CT/D7 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/CX/D2/D8/D3 /DB/CW/CX/CR/CW /D8/CW/CT /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /CR/CW/CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2 /CS/CT/CR/CP /DD/D7/BA /CF/CX/D8/CW /CP /D7/D0/CX/CV/CW/D8/D0/DD /D6/CT/CS/D9/CR/CT/CS /D1/C4± /D6/CP/D2/CV/CT/B8/D8/CW/CT /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CT/DC/D8/CT/D2/CS/D7 /D8/D3 /CP/CQ /D3/D9/D8 /BG /BZ/CT/CE/BA/BG/CB/CC/C7/C3/BX/CA /BK/BL /B4/C5/CP /D6/CZ /C1/C1 /CP/D8 /C8/BX/C8/B5 /CV/CX/DA/CT/D7 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2 /B4 /C4 /B7/B5 /D1/CP/D7/D7 /CU/D3 /D6/D8/CW/CT /CV/CT/D2/CT/D6/CP/D0/CX/DE/CT/CS /CR/CP/D7/CT /CX/D2 /DB/CW/CX/CR/CW /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2 /B4 /C4 /BC/B5 /CX/D2 /D8/CW/CT /CB/CD/B4/BE/B5/CS/D3/D9/CQ/D0/CT/D8 /CX/D7 /D2/D3/D8 /D3/CU /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT /D1/CP/D7/D7/BA/BH/BT/BU/BX /BK/BK /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C4 /B7/CP/D2/CS /C4−→ /CW/CP/CS/D6/D3/D2/D7 /D0/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CY /CT /D8 /D7 /BA /CC/CW/CT /CQ /D3/D9/D2/CS /CX/D7/DA/CP/D0/CX/CS /CU/D3 /D6 /D1ν< /BD/BC /BZ/CT/CE/BA/BI/BT/BW /BT /BV/C0/C1/BK/BK /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /CV/CX/DA/CX/D2/CV /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /BA/BX/CR/D1ee/BP /BH/BE /BZ/CT/CE/BA/BJ/BT/D7/D7/D9/D1/CT/D7 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3 /CX/D7 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /D1/CP/D7/D7/D0/CT/D7/D7/BA/BK/BT/BW/BX/CE /BT /BK/BH /CP/D2/CP/D0/DD/DE/CT /D3/D2/CT/B9/CX/D7/D3/D0/CP/D8/CT/CS/B9/D1/D9/D3/D2 /CS/CP/D8/CP /CP/D2/CS /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 τ< /BD/BC /D2/CP/D2/D3/D7/CT/CR/BA /BT/D7/D7/D9/D1/CT/BU/B4/D0/CT/D4/D8/D3/D2/B5 /BP /BC/BA/BF/BC/BA /BX/CR/D1 /BP /BG/BC/DF /BG/BJ /BZ/CT/CE/BA/BL/BU/BT/CA/CC/BX/C4 /BK/BF /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /C8/BX/CC/CA/BT /CT /B7/CT−/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CP/DA/CT/D6/CP/CV/CT /BX/CR/D1 /BP /BF/BG/BA/BE /BZ/CT/CE/BA/BD/BC/BU/BX/CA/BZ/BX/CA /BK/BD /BU /CX/D7 /BW/BX/CB/CH /BW/C7/CA/C1/CB /CP/D2/CS /C8/BX/CC/CA/BT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C4/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /CT /B7/CT−→ /C4 /B7/C4−/BA/BD/BD/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BD /CX/D7 /BW/BX/CB/CH/B9/C8/BX/CC/CA/BT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C4/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /CT /B7/CT−→ /C4 /B7/C4−/BA/BD/BE/BT/CI/C1/C5/C7 /CE /BK/BC /CT/D7/D8/CX/D1/CP/D8/CT/CS /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8/CX/CT/D7 /CU/D3 /D6 /C5 /B7 /C6 /D8 /DD/D4 /CT /CT/DA/CT/D2/D8/D7 /CX/D2 /CT /B7/CT−→ /C4 /B7/C4−/CS/CT/CS/D9/CR/CX/D2/CV/D7/CT/D1/CX/B9/CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7 /D3/CU /C4 /CU/D6/D3/D1 /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CS/CP/D8/CP /CP/D8 /BX/CR/D1 /BP /B4/BE/BB/BF/B5 /D1/C4 /BA/C7/CQ/D8/CP/CX/D2/CT/CS /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT/D7/CT /DB/CX/D8/CW /CT /B7/CT−/CS/CP/D8/CP /B4/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BC/B5/BA/BD/BF/BU/BT/CA/BU/BX/CA /BK/BC /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT /B7/CT−→ /C4 /B7/C4−/B8 /C4→ν /B7/C4 /CG /DB/CX/D8/CW /C5/BT/CA/C3/B9/C2 /CP/D8 /BW/BX/CB/CH/B9/C8/BX/CC/CA/BT/BA/BD/BG/CA/C7/CC/C0/BX /BI/BL /CT/DC/CP/D1/CX/D2/CT/D7 /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP /D3/D2 µ /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS π /CP/D2/CS /C3 /CS/CT/CR/CP /DD/D7/BA/CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5/C5 /BT /CB /CB/C4 /C1 /C5 /C1 /CC /CB /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5/C5 /BT /CB /CB/C4 /C1 /C5 /C1 /CC /CB/CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /B4 /C4±/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BC/BE. /BI > /BD/BC/BE. /BI > /BD/BC/BE. /BI > /BD/BC/BE. /BI/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BK. /BE /BL/BH /BD/BH/BT/BW /BT /BV/C0/C1 /BL/BC /BV /CC/C7/C8/CI/D2/D3/D2/CT /BD/BK . /BH/DF /BG/BE. /BK /BL/BH /BT/C3/CA/BT /CF/CH /BL/BC /C7 /C7/C8 /BT/C4 > /BE/BI. /BH /BL/BH /BW/BX/BV/BT/C5/C8 /BL/BC /BY /BT/C4/BX/C8/D2/D3/D2/CT /D1µ /DF/BF /BI. /BF /BL/BH /CB/C7/BW/BX/CA/CB/CC/CA/C7/C5 /BL/BC /C5/CA/C3/BE/BD/BH/BT/BW /BT /BV/C0/C1/BL/BC /BV /D4/D9/D8 /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/CX/CR /CR/CW/CP /D6/CV/CT/C9 /D7/CP/D8/CX/D7/CU/DD/CX/D2/CV /BE/BB/BF < /C9 /BB /CT< /BG/BB/BF /CP/D2/CS /DB/CX/D8/CW /D7/D4/CX/D2 /BC /D3 /D6 /BD/BB/BE/BA /CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /D8/CW/CT /D7/D4 /CT/CR/CX/CP/D0 /CR/CP/D7/CT /CU/D3 /D6/CP /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2/BA /BV/CW/CP /D6/CV/CT/CS /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BV/CW/CP /D6/CV/CT/CS /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/BV/CW/CP /D6/CV/CT/CS /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BV/CW/CP /D6/CV/CT/CS /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC/BE. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C4 /C7/C8 /BT/C4 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2/CT /B7/CT− > /BC. /BD /BC /BD/BI/BT/C6/CB/C7/CA/BZ/BX /BJ/BF /BU /C0/BU/BV − /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/D2/D3/D2/CT /BC . /BH/BH/DF /BG. /BH /BD/BJ/BU/CD/CB/C0/C6/C1/C6 /BJ/BF /BV/C6/CC/CA − /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/D2/D3/D2/CT /BC . /BE/DF /BC. /BL/BE /BD/BK/BU/BT/CA/C6/BT /BI/BK /BV/C6/CC/CA − /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/D2/D3/D2/CT /BC . /BL/BJ/DF /BD. /BC/BF /BD/BK/BU/BT/CA/C6/BT /BI/BK /BV/C6/CC/CA − /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/BD/BI/BT/C6/CB/C7/CA/BZ/BX /BJ/BF /BU /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /CT/D0/CT/CR/D8/D6/D3/D2/B9/D0/CX/CZ /CT /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV/BA/BD/BJ/BU/CD/CB/C0/C6/C1/C6 /BJ/BF /CX/D7 /CB/BX/CA/C8/CD/C3/C0/C7 /CE/BJ /BC/BZ /CT /CE /D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C5/CP/D7/D7/CT/D7 /CP/D7/D7/D9/D1/CT /D1/CT/CP/D2 /D0/CX/CU/CT /CP/CQ /D3/DA/CT/BJ× /BD/BC− /BD/BC/CP/D2/CS /BF× /BD/BC− /BK/D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /B4/D7/CT/CT /CK/BV/CW/CP /D6/CV/CT/CS/C9/D9/CP/D7/CX/B9/CB/D8/CP/CQ/D0/CT /C4/CT/D4/D8/D3/D2 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2Ꜽ /CQ /CT/D0/D3 /DB/B5 /CP/D2/CS /BF/BC /BZ/CT/CE /D1/D9/D3/D2/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CS/CP/D8/CP/BA/BD/BK/BU/BT/CA/C6/BT /BI/BK /CX/D7 /CB/C4/BT /BV /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BD/DF /BL /BZ/CT/CE /BL/BC /BD/BL/BV/C4/BT/CA/C3 /BK/BD /CB/C8/BX/BV /B7/B7/BD/BL/BV/C4/BT/CA/C3 /BK/BD /CX/D7 /BY/C6/BT/C4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /BE/BC/BL /BZ/CT/CE /D1/D9/D3/D2/D7/BA /BU/D3/D9/D2/CS/D7 /CP/D4/D4/D0/DD /D8/D3µ/C8 /DB/CW/CX/CR/CW/CR/D3/D9/D4/D0/CT/D7 /DB/CX/D8/CW /CU/D9/D0/D0 /DB /CT/CP/CZ /D7/D8/D6/CT/D2/CV/D8/CW /D8/D3 /D1/D9/D3/D2/BA /CB/CT/CT /CP/D0/D7/D3 /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /CK/BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/BAꜼ /BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /BW/D3/D9/CQ/D0/DD/B9/BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/B4µ /C6 /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/B5 /B4µ /C6 /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/B5/B4µ /C6 /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/B5 /B4µ /C6 /CB/CR/CP/D8/D8/CT/D6/CX/D2/CV/B5/CE /BT/C4/CD/BX /B4/CR/D1 /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI.× /BD/BC− /BF/BK/BC /BE/BC/BV/C4/BT/CA/C3 /BK/BD /CB/C8/BX/BV /B7/B7/BE/BC/BV/C4/BT/CA/C3 /BK/BD /CX/D7 /BY/C6/BT/C4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /BE/BC/BL /BZ/CT/CE /D1/D9/D3/D2/BA /C4/D3 /D3/CZ /CT/CS /CU/D3 /D6µ /B7/D2/D9/CR/D0/CT/D3/D2 → µ /BC/C8 /CG/B8 µ /BC/C8→µ /B7µ− νµ /CP/D2/CSµ /B7/D2→µ /B7/B7/C8 /CG/B8µ /B7/B7/C8→ /BEµ /B7νµ /BA /BT/CQ /D3/DA/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6σ× /BU/CA/D8/CP/CZ /CT/D2 /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D1/CP/D7/D7/B9/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D4/D0/D3/D8 /AC/CV/D9/D6/CT /BE/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /C0/CT/CP/DA/DD /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2 /CB/CT/CP /D6/CR/CW/CT/D7/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF/C4 /C8/C4 /BU/BH/BJ/BE /BK /BZ/BA /BT/CQ/CQ/CX/CT/D2/CS/CX /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CA/BW /BC/BD/BU /C8/C4 /BU/BH/BD/BJ /BJ/BH /C8 /BA /BT/CR/CW/CP /D6/CS /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK/BV /BX/C8/C2 /BV/BD /BG/BH /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI/BZ /C8/C4 /BU/BF/BJ/BJ /BF/BC/BG /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI/C8 /C8/C4 /BU/BF/BK/BH /BG/BF/BF /BZ/BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI/CB /C8/C4 /BU/BF/BK/BG /BG/BF/BL /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C0/C5/BX/BW /BL/BG /C8/C4 /BU/BF/BG/BC /BE/BC/BH /CC/BA /BT/CW/D1/CT/CS /CT/D8 /CP/D0/BA /B4/C0/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C1/C5 /BL/BD/BU /C1/C2/C5/C8 /BT/BI /BE/BH/BK/BF /BZ/BA/C6/BA /C3/CX/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CH /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT /BV/C0/C1 /BL/BC/BV /C8/C4 /BU/BE/BG/BG /BF/BH/BE /C1/BA /BT/CS/CP/CR/CW/CX /CT/D8 /CP/D0/BA /B4/CC/C7/C8 /BT/CI /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/CA/BT /CF/CH /BL/BC/BZ /C8/C4 /BU/BE/BG/BC /BE/BH/BC /C5/BA/CI/BA /BT/CZ/D6/CP /DB/DD /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/CA/BT /CF/CH /BL/BC/C7 /C8/C4 /BU/BE/BH/BE /BE/BL/BC /C5/BA/CI/BA /BT/CZ/D6/CP /DB/DD /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BW/BX/BV/BT/C5/C8 /BL/BC/BY /C8/C4 /BU/BE/BF/BI /BH/BD/BD /BW/BA /BW/CT/CR/CP/D1/D4 /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C1/C4/BX/CB /BL/BC /C8/CA /BW/BG/BE /BD /C3/BA /CA/CX/D0/CT/D7 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C7/BW/BX/CA/CB/CC/CA/C7/C5 /BL/BC /C8/CA/C4 /BI/BG /BE/BL/BK/BC /BX/BA /CB/D3/CS/CT/D6/D7/D8/D6/D3 /D1 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/CC/C7/C3/BX/CA /BK/BL /C8/CA /BW/BF/BL /BD/BK/BD/BD /BW/BA/C8 /BA /CB/D8/D3/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BK/BK /C8/CA/C4 /BI/BD /BL/BD/BH /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/CE/BX/C6/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT /BV/C0/C1 /BK/BK/BU /C8/CA /BW/BF/BJ /BD/BF/BF/BL /C1/BA /BT/CS/CP/CR/CW/CX /CT/D8 /CP/D0/BA /B4/CC/C7/C8 /BT/CI /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BK/BK/BV /CI/C8/C0/CH /BV/BG/BD /BJ /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/BT/C2/BT/CA /BK/BJ/BU /C8/C4 /BU/BD/BK/BH /BE/BG/BD /BV/BA /BT/D0/CQ/CP/CY/CP /D6 /CT/D8 /CP/D0/BA /B4/CD/BT/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/BX/CE /BT /BK/BH /C8/C4 /BD/BH/BE/BU /BG/BF/BL /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA/C8/C4 /BD/BC/BL /BD/BF/BD /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BK/BF /C8/C4 /BD/BE/BF/BU /BF/BH/BF /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/BX/CA /BK/BD/BU /C8/C4 /BL/BL/BU /BG/BK/BL /BV/BA /BU/CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C8/C4/CD/CC/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BD /C8/C4 /BL/BL/BU /BD/BI/BF /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C4/BT/CA/C3 /BK/BD /C8/CA/C4 /BG/BI /BE/BL/BL /BT/BA/CA/BA /BV/D0/CP /D6/CZ /CT/D8 /CP/D0/BA /B4/CD/BV/BU/B8 /C4/BU/C4/B8 /BY/C6/BT/C4/B7/B5/BT/D0/D7/D3 /C8/CA /BW/BE/BH /BE/BJ/BI/BE /CF/BA/C0/BA /CB/D1/CX/D8/CW /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /BY/C6/BT/C4/B8 /C8/CA/C1/C6/B5/BT/CI/C1/C5/C7 /CE /BK/BC /C2/BX/CC/C8/C4 /BF/BE /BI/BI/BG /CH/BA/C1/BA /BT/DE/CX/D1/D3/DA/B8 /CE/BA/BT/BA /C3/CW/D3/DE/CT /B4/C8/C6/C8/C1/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BF/BE /BI/BJ/BJ/BA/BU/BT/CA/BU/BX/CA /BK/BC/BU /C8/CA/C4 /BG/BH /BD/BL/BC/BG /BW/BA/C8 /BA/BU /CP /D6/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BC /C8/C4 /BL/BE/BU /BD/BL/BL /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CB/C7/CA/BZ/BX /BJ/BF/BU /C8/CA /BW/BJ /BE/BI /CA/BA/BX/BA /BT/D2/D7/D3 /D6/CV/CT /CT/D8 /CP/D0/BA /B4/BV/BT /CE/BX/B5/BU/CD/CB/C0/C6/C1/C6 /BJ/BF /C6/C8 /BU/BH/BK /BG/BJ/BI /CH/BA/BU/BA /BU/D9/D7/CW/D2/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BT/D0/D7/D3 /C8/C4 /BG/BE/BU /BD/BF/BI /CB/BA/CE/BA /BZ/D3/D0/D3/DA/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CA/C7/CC/C0/BX /BI/BL /C6/C8 /BU/BD/BC /BE/BG/BD /C3/BA/CF/BA /CA/D3/D8/CW/CT/B8 /BT/BA/C5/BA /CF /D3/D0/D7/CZ/DD /B4/C8/BX/C6/C6/B5/BU/BT/CA/C6/BT /BI/BK /C8/CA /BD/BJ/BF /BD/BF/BL/BD /BT/BA /BU/CP /D6/D2/CP /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /CB/CC /BT/C6/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C8/BX/CA/C4 /BK/BD /CB/C4/BT /BV/B9/C8/CD/BU/B9/BE/BJ/BH/BE /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/CB/C4/BT /BV/B5/C8/CW/DD/D7/CX/CR/D7 /CX/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2 /BV/D3/D2/CU/CT/D6/CT/D2/CR/CT/BA /BH/BD/BJ /BH/BD/BJ/BH/BD/BJ /BH/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 /C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 INTRODUCTION TO THE NEUTRINO PROPERTIES LISTINGS Revised August 2007 by P. Vogel (Caltech) and A. Piepke (University of Alabama). The following Listings con cern measurements of various properties of neutrinos. Nearly all of the measurements, all ofwhich so far are upper limits, actually concern superpositionsof the mass eigenstates ν i, which are in turn related to the weak eigenstates ν/lscript, via the neutrino mixing matrix |ν/lscript/angbracketright=/summationdisplay iU/lscripti|νi/angbracketright. In the analogous case of quark mixing via the CKM matrix, the smallness of the oﬀ-diagonal terms (small mixing angles)permits a “dominant eigenstate” approximation. Previous edi- tions of this Review had assumed that the dominant eigenstate paradigm applied to neutrinos as well. However, the present results of neutrino oscillation searches show that the mixingmatrix contains two large mixin g angles. We cannot, therefore, associate any particular state |ν i/angbracketrightwith any particular lepton labele, µorτ. Nevertheless, neutrinos are produced in weak decays with a deﬁnite lepton ﬂavor, and are typically detectedby the charged current weak interaction again associated with aspeciﬁc lepton ﬂavor. The Listings for the neutrino mass that follow are separated into the three associated charged-lepton categories. Other properties (mean lifetime, magnetic moment,charge, and charge radius) are no longer separated this way. Ifneeded, the associated lepton ﬂavor is reported in the footnotes. Measured quantities (mass-squared, magnetic moments, mean lifetimes, etc.) all depend upon the mixing parameters |U /lscripti|2, but to some extent also on experimental conditions ( e.g., on energy resolution). Most of these observables, in particular mass-squared, cannot distingui sh between Dirac and Majorana neutrinos, and are unaﬀected by CPphases. Direct neutrino mass measurements are usually based on the analysis of the kinematics of charged particles (leptons,pions) emitted together with neutrinos (ﬂavor states) in variousweak decays. The most sensitive neutrino mass measurementto date, involving electron type neutrinos, is based on ﬁtting theshape of the beta spectrum. The quantity /angbracketleftm 2 β/angbracketright=/summationtext i|Uei|2m2 νi is determined or constrained, where the sum is over all mass eigenvalues mνithat are too close together to be resolved experimentally. If the energy resolution is better than ∆m2 ij≡ m2 νi−m2 νj, the corresponding heavier mνiand mixing parameter could be determined by ﬁtting th e resulting spectral anomaly (step or kink). A limit on /angbracketleftm2 β/angbracketrightimplies an upper limit on the minimum value m2 minofm2 νi, independent of the mixing parameters Uei: m2 min≤/angbracketleftm2 β/angbracketright. However, if and when the value of /angbracketleftm2 β/angbracketrightis determined and the study of neutrino oscillations provides uswith the values of allneutrino mass-squared diﬀerences ∆m2 ij and the mixing parameters |Uei|2, then the individual neutrino mass squares m2 νj=/angbracketleftm2 β/angbracketright−/summationtext i|Uei|2∆m2 ijcan be determined. All conﬁrmed neutrino oscillation experiments using solar, reactor, atmospheric and accelerator neutrinos can be described using three active neutrino ﬂavors, i.e., two mass splittings and three mixing angles. Combined three neutrino analysesdetermine the squared mass diﬀerences and two of the mixingangles to within reasonable accuracy. For given |∆m 2 ij|, a limit on/angbracketleftm2 β/angbracketrightfrom beta decay deﬁnes an upper limit on the maxi- mum value mmaxofmνi:m2 max≤/angbracketleftm2 β/angbracketright+/summationtext i<j|∆m2 ij|.T h e analysis of the low energy beta decay of tritium, combined with the oscillation results, thus limits allactive neutrino masses. Traditionally experimental neutrino mass limits obtained frompion decay π +→µ++νµ, or the shape of the spectrum of decay products of the τlepton, did not distinguish between ﬂa- vor and mass eigenstates. These results are reported as limitsof the µandτbased neutrino mass. After the determination of the |∆m 2 ij|’s, the corresponding neutrino mass limits are no longer competitive with those derived from low energy beta decays, with the proviso, however, that the oscillation searches,reported below, can be regarded as a reliable source of all |∆m 2 ij|values. The spread of arrival times of the neutrinos from SN1987A, coupled with the measured neutrino energies, provided a time-of-ﬂight limit on a quantity similar to /angbracketleftm β/angbracketright≡/radicalBig /angbracketleftm2 β/angbracketright.T h i s statement, clothed in various de grees of sophistication, has been the basis for a very large number of papers. The resulting limits, however, are no longer comparable with the limits fromtritium beta decay. Constraint on the sum of the neutrino masses can be obtained from the analysis of the cosmic microwave backgroundanisotropy, combined with the galaxy redshift surveys andother data. These limits are reported in a separate table ( Sumof Neutrino Masses, m tot). Discussion concerning the model dependence of this limit is continuing. ν /C5/BT/CB/CB /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5 ν /C5/BT/CB/CB /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5 ν /C5/BT/CB/CB /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5 ν /C5/BT/CB/CB /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5/CC/CW/D3/D7/CT /D0/CX/D1/CX/D8/D7 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/CP /D6/CT /CU/D3 /D6 /D8/CW/CT /D7/D5/D9/CP /D6/CT /D6/D3 /D3/D8 /D3/CU /D1 /BE/B4/CT/AB /B5 ν/CT≡/summationtext i/vextendsingle/vextendsingle/CDei/vextendsingle/vextendsingle /BE/D1 /BE ν/CX /BA /C4/CX/D1/CX/D8/D7 /D8/CW/CP/D8 /CR/D3/D1/CT /CU/D6/D3/D1 /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /BF/C0β− ν /CS/CT/CR/CP /DD/CP /D6/CT /D8/CW/CT/D7/D5/D9/CP /D6/CT /D6/D3 /D3/D8/D7 /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D1 /BE/B4/CT/AB /B5 ν/CT /BA /C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6/CK ν /C5/CP/D7/D7 /CB/D5/D9/CP /D6/CT/CS/B8Ꜽ /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 < /BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 < /BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 < /BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 < /BE. /BF /BL/BH /BD/C3/CA/BT /CD/CB /BC/BH /CB/C8/BX/BV /BF/C0β /CS/CT/CR/CP /DD < /BE. /BH /BL/BH /BE/C4/C7/BU/BT/CB/C0/BX/CE /BL/BL /CB/C8/BX/BV /BF/C0β /CS/CT/CR/CP /DD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD. /BJ /BL/BC /BF/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF /BT /BU/C7/C4/C7 /BD/BK/BJ/CA/CTβ /B9/CS/CT/CR/CP /DD < /BH. /BJ /BL/BH /BG/C4/C7/CA/BX/BW/C7 /BC/BE /BT/CB/CC/CA /CB/C6/BD/BL/BK/BJ/BT < /BE. /BK /BL/BH 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/C5/BT/CB/CB /CB/C9/CD/BT/CA/BX/BW /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5 ν /C5/BT/CB/CB /CB/C9/CD/BT/CA/BX/BW /B4/CT/D0/CT/CR/D8/D6/D3/D2 /CQ/CP/D7/CT/CS/B5/BZ/CX/DA/CT/D2 /D8/D6/D3/D9/CQ/D0/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /DB/CW/CX/CR/CW /D6/CT/D7/D9/D0/D8 /CX/D2 /CX/D1/D4 /D6/D3/CQ/CP/CQ/D0/DD /D2/CT/CV/CP/D8/CX/DA/CT /CT/D7/D8/CX/D1/CP/B9/D8/D3 /D6/D7 /D3/CU /D1 /BE/B4/CT/AB /B5 ν/CT≡/summationtext i/vextendsingle/vextendsingle/CDei/vextendsingle/vextendsingle /BE/D1 /BE ν/CX /B8 /CX/D2 /D1/CP/D2/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B8 /DB /CT /D9/D7/CT /D3/D2/D0/DD/C3/CA/BT /CD/CB /BC/BH /CP/D2/CS /C4/C7/BU/BT/CB/C0/BX/CE /BL/BL /CU/D3 /D6 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BD± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BD± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BD. /BD± /BE. 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/C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BF /BE/BL/BY/CD/C4/C4/BX/CA /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BG/BE /BE/BL/C4/BT/C5 /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BH/BC /BL/BC /BF/BC/BT/C6/BW/BX/CA/C0/CD/BU /BK/BE /CB/C8/BX/BV /D1 /BE ν /BP− /BC. /BD/BG± /BC. /BE/BC < /BC. /BI/BH /BL/BC /BV/C4/BT/CA/C3 /BJ/BG /BT/CB/C8/C3 /C3µ /BF /CS/CT/CR/CP /DD/BE/BI/BT/CB/CB/BT/C5/BT /BZ/BT/C6 /BL/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D4µ /CU/D6/D3/D1π /B7→µ /B7ν /CP/D8 /D6/CT/D7/D8 /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /C2/BX/BV/C3/B9/BX/C4/C5/BT/C6/C6 /BL/BG /CB/D3/D0/D9/D8/CX/D3/D2 /BU /D4/CX/D3/D2 /D1/CP/D7/D7 /DD/CX/CT/D0/CS/D7 /D1 /BE ν /BP− /BC. /BC/BD/BI± /BC. /BC/BE/BF /DB/CX/D8/CW /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/BU/CP /DD /CT/D7/CX/CP/D2 /D0/CX/D1/CX/D8 /D0/CX/D7/D8/CT/CS /CP/CQ /D3/DA/CT/BA /C1/CU /CB/D3/D0/D9/D8/CX/D3/D2 /BT /CX/D7 /D9/D7/CT/CS/B8 /D1 /BE ν /BP− /BC. /BD/BG/BF± /BC. /BC/BE/BG /C5/CT/CE /BE/BA /CA/CT/B9/D4/D0/CP/CR/CT/D7 /BT/CB/CB/BT/C5/BT /BZ/BT/C6 /BL/BG/BA/BE/BJ/BW/C7/C4/BZ/C7 /CE /BL/BH /D6/CT/D1/D3/DA/CT/D7 /CT/CP /D6/D0/CX/CT/D6 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /B4/BW/C7/C4/BZ/C7 /CE /BL/BF/B5 /CP/CQ /D3/D9/D8 /D8/CW/CT/D6/D1/CP/D0 /CT/D5/D9/CX/D0/CX/CQ /D6/CX/D9/D1 /CQ /CT/D0/D3 /DB/CC/C9/BV/BW /CU/D3 /D6 /DB/D6/D3/D2/CV/B9/CW/CT/D0/CX/CR/CX/D8 /DD /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4/BX/C6/C9/CE/C1/CB/CC /BL/BF/B8 /BY/CD/C4/C4/BX/CA /BL/BD/B5 /D8/D3 /D7/CT/D8 /D1/D3 /D6/CT /D7/D8/D6/CX/D2/B9/CV/CT/D2/D8 /D0/CX/D1/CX/D8/D7/BA/BE/BK/BX/C6/C9/CE/C1/CB/CC /BL/BF /CQ/CP/D7/CT/D7 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CU/CP/CR/D8 /D8/CW/CP/D8 /D8/CW/CT/D6/D1/CP/D0/CX/DE/CT/CS /DB/D6/D3/D2/CV/B9/CW/CT/D0/CX/CR/CX/D8 /DD /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7/DB /D3/D9/D0/CS /D7/D4 /CT/CT/CS /D9/D4 /CT/DC/D4/CP/D2/D7/CX/D3/D2 /D3/CU /CT/CP /D6/D0/DD /D9/D2/CX/DA/CT/D6/D7/CT/B8 /D8/CW/D9/D7 /D6/CT/CS/D9/CR/CX/D2/CV /D8/CW/CT /D4 /D6/CX/D1/D3 /D6/CS/CX/CP/D0 /CP/CQ/D9/D2/CS/CP/D2/CR/CT/BA /BH/BD/BL /BH/BD/BL/BH/BD/BL /BH/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 /BY/CD/C4/C4/BX/CA /BL/BD /CT/DC/D4/D0/D3/CX/D8/D7 /D8/CW/CT /D7/CP/D1/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CQ/D9/D8 /CX/D2 /D8/CW/CT /D3/D0/CS/CT/D6 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/D7 /CP /D0/CP /D6/CV/CT/D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D3 /D6 /D8/CW/CT/D7/CT /D7/D8/CP/D8/CT/D7/B8 /CP/D2/CS /CW/CT/D2/CR/CT /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/BA /C6/CT/D9/D8/D6/CX/D2/D3 /D0/CX/CU/CT/D8/CX/D1/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3/CT/DC/CR/CT/CT/CS /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /D8/CX/D1/CT/B8 ∼ /BD/D7 /BA/BE/BL/BT/D7/D7/D9/D1/CT/D7 /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/CU/CT/D8/CX/D1/CT > /BD/D7 /BA /BY /D3 /D6 /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D3/D2/D0/DD /BA /CB/CT/CT /CP/D0/D7/D3 /BX/C6/C9/CE/C1/CB/CC /BL/BF/BA/BF/BC/BT/C6/BW/BX/CA/C0/CD/BU /BK/BE /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /CX/D7 /CX/D2/D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D8/CW/CT /D4/CX/D3/D2 /D1/CP/D7/D7/BA ν /C5/BT/CB/CB /B4/D8/CP/D9 /CQ/CP/D7/CT/CS/B5ν /C5/BT/CB/CB /B4/D8/CP/D9 /CQ/CP/D7/CT/CS/B5ν /C5/BT/CB/CB /B4/D8/CP/D9 /CQ/CP/D7/CT/CS/B5ν /C5/BT/CB/CB /B4/D8/CP/D9 /CQ/CP/D7/CT/CS/B5/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB /CP /D6/CT /D8/CW/CT /D7/D5/D9/CP /D6/CT /D6/D3 /D3/D8/D7 /D3/CU /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D1 /BE/B4/CT/AB /B5 ντ≡ /summationtext i/vextendsingle/vextendsingle/CDτi/vextendsingle/vextendsingle /BE/D1 /BE ν/CX /BA/C1/D2 /D7/D3/D1/CT /D3/CU /D8/CW/CT /BT/CB/CC/CA /CP/D2/CS /BV/C7/CB/C5 /D4/CP/D4 /CT/D6/D7 /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/B8 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CS/CX/CS /D2/D3/D8/CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CQ /CT/D8 /DB /CT/CT/D2 /DB /CT/CP/CZ /CP/D2/CS /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BK. /BE < /BD/BK. /BE < /BD/BK. /BE < /BD/BK. /BE/BL/BH /BF/BD/BU/BT/CA/BT /CC/BX /BL/BK /BY /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BK /BL/BH /BF/BE/BT /CC/C0/BT/C6/BT/CB /BC/BC /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BE/BJ. /BI /BL/BH /BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CC /C7/C8 /BT/C4 /BD/BL/BL/BC/DF /BD/BL/BL/BH /C4/BX/C8 /D6/D9/D2/D7 < /BF/BC /BL/BH /BG/BJ/BF /BF/BG/BT/C5/C5/BT/CA /BL/BK /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI/BZ /CT /CE < /BI/BC /BL/BH /BF/BH/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BJ /BV/C4/BX/C7 /BX /CT/CT/CR/D1 /BP/BD /BC. /BI /BZ/CT/CE < /BC. /BF/BJ /D3 /D6> /BE/BE /BF/BI/BY/C1/BX/C4/BW/CB /BL/BJ /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BI/BK /BL/BH /BF/BJ/CB/CF /BT/C1/C6 /BL/BJ /CC/C0/BX/C7 /D1τ /B8ττ /B8τ /D4/CP /D6/D8/CX/CP/D0/DB/CX/CS/D8/CW/D7 < /BE/BL. /BL /BL/BH /BF/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C5 /C7/C8 /BT/C4 /BD/BL/BL/BC/DF/BD/BL/BL/BG /C4/BX/C8 /D6/D9/D2/D7 < /BD/BG/BL /BF/BL/BU/C7/CC/CC/C1/C6/C7 /BL/BI /CC/C0/BX/C7 π /B8µ /B8τ /D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 < /BD/D3 /D6> /BE/BH /BG/BC/C0/BT/C6/C6/BX/CB/CC /BT/BW /BL/BI /BV /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BJ/BD /BL/BH /BG/BD/CB/C7/BU/C1/BX /BL/BI /CC/C0/BX/C7 /D1τ /B8ττ /B8/BU /B4τ−→/CT− ν/CTντ /B5 < /BE/BG /BL/BH /BE/BH /BG/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C0 /BT/C4/BX/C8 /BD/BL/BL/BD/DF/BD/BL/BL/BF /C4/BX/C8 /D6/D9/D2/D7 < /BC. /BD/BL /BG/BF/BW/C7/C4/BZ/C7 /CE /BL/BH /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BF /BG/BG/CB/C1/BZ/C4 /BL/BH /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT < /BC. /BG/D3 /D6> /BF/BC /BG/BH/BW/C7/BW/BX/C4/CB/C7/C6 /BL/BG /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BD/D3 /D6> /BH/BC /BG/BI/C3/BT /CF /BT/CB/BT/C3/C1 /BL/BG /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BD/BH/BH/DF /BE/BE/BH /BG/BJ/C8/BX/CA/BX/CB /BL/BG /CC/C0/BX/C7 π /B8 /C3 /B8µ /B8τ /DB /CT/CP/CZ /CS/CT/CR/CP /DD/D7 < /BF/BE. /BI /BL/BH /BD/BD/BF /BG/BK/BV/C1/C6/BT/BU/CA/C7 /BL/BF /BV/C4/BX/C7 /BX /CT/CT/CR/D1≈ /BD/BC. /BI /BZ/CT/CE < /BC. /BF/D3 /D6> /BF/BH /BG/BL/BW/C7/C4/BZ/C7 /CE /BL/BF /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BJ/BG /BH/BC/BX/C6/C9/CE/C1/CB/CC /BL/BF /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BF/BD /BL/BH /BD/BL /BH/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C5 /BT/CA/BZ /BX /CT/CT/CR/D1 /BP/BL. /BG/DF/BD/BC. /BI/BZ /CT /CE < /BC. /BF /BH/BE/BY/CD/C4/C4/BX/CA /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BH/D3 /D6> /BE/BH /BH/BF/C3 /C7/C4/BU /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 < /BC. /BG/BE /BH/BE/C4/BT/C5 /BL/BD /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BF/BD/BU/BT/CA/BT /CC/BX /BL/BK /BY /D6/CT/D7/D9/D0/D8 /CQ/CP/D7/CT/CS /D3/D2 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /D3/CU /BE/BL/BF/BL τ−→ /BEπ−π /B7ντ /CP/D2/CS /BH/BE τ−→/BFπ−/BEπ /B7/B4π /BC/B5ντ /CS/CT/CR/CP /DD/D7/BA /C1/CU /D4 /D3/D7/D7/CX/CQ/D0/CT /BE . /BH/B1 /CT/DC/CR/CX/D8/CT/CS /CP/BD /CS/CT/CR/CP /DD /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BF/B9/D4 /D6/D3/D2/CV /D7/CP/D1/D4/D0/CT/CP/D2/CP/D0/DD/D7/CX/D7/B8 /D0/CX/D1/CX/D8 /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3 /BD/BL . /BE/C5 /CT /CE /BA/BF/BE/BT /CC/C0/BT/C6/BT/CB /BC/BC /CQ /D3/D9/D2/CS /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU τ−→π−π /B7π−π /BCντ /CS/CT/CR/CP /DD/D7/BA/BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CC /D9/D7/CTτ→ /BHπ±ντ /CS/CT/CR/CP /DD/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/CU /BG/BF . /BE /C5/CT/CE /B4/BL/BH/B1/BV/C4/B5/BA/CC/CW/CT/DD /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CX/D7 /DB/CX/D8/CW /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /C5 /DA/CP/D0/D9/CT /D9/D7/CX/D2/CV τ→ /BF /CW±ντ /CS/CT/CR/CP /DD/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2/D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/BA/BF/BG/BT/C5/C5/BT/CA /BL/BK /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU τ−→ /BFπ−/BEπ /B7ντ /CP/D2/CSτ−→ /BEπ−π /B7/BEπ /BCντ/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D7 /BA/BF/BH/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BL/BJ /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8 /CQ /DD/CR /D3 /D1 /D4 /CP /D6/CX/D2/CV /D8/CW/CT/CX/D6 /D1τ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /B4/DB/CW/CX/CR/CW /CS/CT/D4 /CT/D2/CS/D7 /D3/D2/D1ντ /B5/D8 /D3 /BU /BT /C1/BL /BI /D1τ /D8/CW/D6/CT/D7/CW/D3/D0/CS /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BF/BI/BY/C1/BX/C4/BW/CB /BL/BJ /D0/CX/D1/CX/D8 /CU/D3 /D6 /CP /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/BA /BY /D3 /D6 /CP /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3 /D8/CW/CT /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 < /BC. /BL/BF/D3 /D6> /BF/BD /C5/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA /CC/CW/CT/D7/CT /CQ /D3/D9/D2/CS/D7 /CP/D7/D7/D9/D1/CT /C6ν< /BG /CU/D6/D3/D1 /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BN /CP /DB/CX/CS/CT/D6/CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /D3 /CR/CR/D9/D6/D7 /DB/CX/D8/CW /CP /D7/D1/CP/D0/D0/CT/D6 /C6ν /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/BA/BF/BJ/CB/CF /BT/C1/C6 /BL/BJ /CS/CT/D6/CX/DA/CT /D8/CW/CT/CX/D6 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D6/CT/D0/CP/D8/CX/D3/D2/D7/CW/CX/D4/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D8/CP/D9 /D1/CP/D7/D7/B8/D0/CX/CU/CT/D8/CX/D1/CT/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6τ−→ /CT− ν/CTντ /B8τ−→µ− νµντ /B8τ−→π−ντ /B8/CP /D2 /CS τ−→ /C3−ντ /B8 /CP/D2/CS /D8/CW/CT /D1/D9/D3/D2 /D1/CP/D7/D7 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D2/CS /D9/D7/CX/D2/CV/DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT/D7/BA 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/CR/D3/D2/D7/CX/D7/D8/CT/D2/CR/DD /DB/CX/D8/CW/D1/CP/D7/D7/D0/CT/D7/D7 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /DB/CX/D8/CW /D2/D3 /D1/CX/DC/CX/D2/CV /CQ/CP/D7/CT/CS /D3/D2 /BD/BL/BL/BH /CS/CP/D8/CP /CU/D3 /D6 /D1/CP/D7/D7/CT/D7/B8 /D0/CX/CU/CT/D8/CX/D1/CT/D7/B8 /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR/D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/BA/BG/BC/C0/BT/C6/C6/BX/CB/CC /BT/BW /BL/BI /BV /D0/CX/D1/CX/D8 /CX/D7 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /CP /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/BA /CC/CW/CX/D7 /CQ /D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7/C6ν< /BG /CU/D6/D3/D1 /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/BA /BT /DB/CX/CS/CT/D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /D3 /CR/CR/D9/D6/D7 /DB/CX/D8/CW /CP /D7/D1/CP/D0/D0/CT/D6 /C6ν /D9/D4/B9/D4/CT /D6 /D0/CX/D1/CX/D8/BA /CC/CW/CX/D7 /D4/CP/D4 /CT/D6 /CX/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /DA/CT/D6/D7/CX/D3/D2 /D3/CU /C0/BT/C6/C6/BX/CB/CC /BT/BW /BL/BI/BN /D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/BM/C0/BT/C6/C6/BX/CB/CC /BT/BW /BL/BI /BU /BA/BG/BD/CB/C7/BU/C1/BX /BL/BI /CS/CT/D6/CX/DA/CT /D8/CW/CT/CX/D6 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D6/CT/D0/CP/D8/CX/D3/D2/D7/CW/CX/D4 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D8/CP/D9 /D1/CP/D7/D7/B8/D0/CX/CU/CT/D8/CX/D1/CT/B8 /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/B8 /CP/D2/CS /D8/CW/CT /D1/D9/D3/D2 /D1/CP/D7/D7 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/B8 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV/D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D2/CS /D9/D7/CX/D2/CV /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT/D7/BA/BG/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C0 /CQ /D3/D9/D2/CS /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /AC/D8 /D3/CU /D8/CW/CT /DA/CX/D7/CX/CQ/D0/CT /CT/D2/CT/D6/CV/DD /CP/D2/CS /CX/D2/B9/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU τ→ /BHπ /B4π /BC/B5ντ /CS/CT/CR/CP /DD/D7/BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BK /BY /BA/BG/BF/BW/C7/C4/BZ/C7 /CE /BL/BH /D6/CT/D1/D3/DA/CT/D7 /CT/CP /D6/D0/CX/CT/D6 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /B4/BW/C7/C4/BZ/C7 /CE /BL/BF/B5 /CP/CQ /D3/D9/D8 /D8/CW/CT/D6/D1/CP/D0 /CT/D5/D9/CX/D0/CX/CQ /D6/CX/D9/D1 /CQ /CT/D0/D3 /DB/CC/C9/BV/BW /CU/D3 /D6 /DB/D6/D3/D2/CV/B9/CW/CT/D0/CX/CR/CX/D8 /DD /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4/BX/C6/C9/CE/C1/CB/CC /BL/BF/B8 /BY/CD/C4/C4/BX/CA /BL/BD/B5 /D8/D3 /D7/CT/D8 /D1/D3 /D6/CT /D7/D8/D6/CX/D2/B9/CV/CT/D2/D8 /D0/CX/D1/CX/D8/D7/BA /BW/C7/C4/BZ/C7 /CE/BL /BI/CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /DB/CX/D2/CS/D3 /DB/D2 /CT /CP /D6 /BE/BC /C5/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA /BG/BG/CB/C1/BZ/C4 /BL/BH /CT/DC/CR/D0/D9/CS/CT /D1/CP/D7/D7/CX/DA/CT /BW/CX/D6/CP/CR /D3 /D6 /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD/BC− /BF/CP/D2/CS/BD/BC /BK/D7/CT/CR/D3/D2/CS/D7 /CX/CU /D8/CW/CT /CS/CT/CR/CP /DD/D4 /D6/D3 /CS/D9/CR/D8/D7 /CP /D6/CT /D4 /D6/CT/CS/D3/D1/CX/D2/CP/D2/D8/D0/DD γ /D3 /D6 /CT /B7/CT−/BA/BG/BH/BW/C7/BW/BX/C4/CB/C7/C6 /BL/BG /CR/CP/D0/CR/D9/D0/CP/D8/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 ντ /D1/CP/D7/D7 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /CU/D6/D3/D1 /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /CU/D3 /D6/BG /CV/CT/D2/CT/D6/CX/CR /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /C4/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D7/D8/D6/D3/D2/CV/D0/DD /D3/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA /C9/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6/CP/D0/D0 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /CP/CQ /D3/D9/D8 /BF/BC/BC /D7/BA /BY /D3 /D6/BW /CX /D6 /CP /CR/D2/CT/D9/D8/D6/CX/D2/D3/D7 /D0/CX/D1/CX/D8/D7 /CR/CW/CP/D2/CV/CT /D8/D3 < /BC. /BF/D3 /D6> /BF/BF/BA/BG/BI/C3/BT /CF /BT/CB/BT/C3/C1/BL/BG /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D7 /CU/D3 /D6 /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT > /BD/BC/BC/BC /D7/BA /C7/D8/CW/CT/D6/D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU ντ /D0/CX/CU/CT/D8/CX/D1/CT /CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTντ→νµφ /DB/CW/CT/D6/CT φ/CX/D7 /CP /C6/CP/D1/CQ/D9/B9/BZ/D3/D0/CS/D7/D8/D3/D2/CT /CQ /D3/D7/D3/D2/BA/BG/BJ/C8/BX/CA/BX/CB /BL/BG /D9/D7/CT/CS /C8/BW/BZ /BL/BE /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP /DA/CP/D0/D9/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D1/CX/DC/CX/D2/CV/BA/CA/CT/CT/DC/CP/D1/CX/D2/CP/D8/CX/D3/D2 /CQ /DD /BU/C7/CC/CC/C1/C6/C7 /BL/BI /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/CS /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /BD/BL/BL/BH /C8/BW/BZ/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D6/CT/D7/D9/D0/D8/CT/CS /CX/D2 /D8 /DB /D3 /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2/D7/B8 /D1/BF< /BJ/BC /C5/CT/CE /CP/D2/CS /BD/BG/BC /C5/CT/CE /D1/BF< /BD/BG/BL/C5/CT/CE/BA/BG/BK/BV/C1/C6/BT/BU/CA/C7 /BL/BF /CQ /D3/D9/D2/CS /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUτ−→ /BFπ−/BEπ /B7ντ /CP/D2/CSτ−→/BEπ−π /B7/BEπ /BCντ /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/BG/BL/BW/C7/C4/BZ/C7 /CE /BL/BF /CP/D7/D7/D9/D1/CT/D7 /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/CU/CT/D8/CX/D1/CT > /BD/BC/BC /D7/BA /BY /D3 /D6 /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7/B8 /D8/CW/CT /D0/D3 /DB /D1/CP/D7/D7/D0/CX/D1/CX/D8 /CX/D7 /BC . /BH /C5/CT/CE/BA /C3/BT /CF /BT/C6/C7 /BL/BE /D4 /D3/CX/D2/D8/D7 /D3/D9/D8 /D8/CW/CP/D8 /D8/CW/CT/D7/CT /CQ /D3/D9/D2/CS/D7 /CR/CP/D2 /CQ /CT /D3/DA/CT/D6/CR/D3/D1/CT /CU/D3 /D6 /CP /BW/CX/D6/CP/CR/D2/CT/D9/D8/D6/CX/D2/D3 /CX/CU /CX/D8 /D4 /D3/D7/D7/CT/D7/D7/CT/D7 /CP /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/BA /CB/CT/CT /CP/D0/D7/D3 /BW/C7/C4/BZ/C7 /CE /BL/BI/BA/BH/BC/BX/C6/C9/CE/C1/CB/CC /BL/BF /CQ/CP/D7/CT/D7 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CU/CP/CR/D8 /D8/CW/CP/D8 /D8/CW/CT/D6/D1/CP/D0/CX/DE/CT/CS /DB/D6/D3/D2/CV/B9/CW/CT/D0/CX/CR/CX/D8 /DD /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7/DB /D3/D9/D0/CS /D7/D4 /CT/CT/CS /D9/D4 /CT/DC/D4/CP/D2/D7/CX/D3/D2 /D3/CU /CT/CP /D6/D0/DD /D9/D2/CX/DA/CT/D6/D7/CT/B8 /D8/CW/D9/D7 /D6/CT/CS/D9/CR/CX/D2/CV /D8/CW/CT /D4 /D6/CX/D1/D3 /D6/CS/CX/CP/D0 /CP/CQ/D9/D2/CS/CP/D2/CR/CT/BA/BY/CD/C4/C4/BX/CA /BL/BD /CT/DC/D4/D0/D3/CX/D8/D7 /D8/CW/CT /D7/CP/D1/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CQ/D9/D8 /CX/D2 /D8/CW/CT /D3/D0/CS/CT/D6 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/D7 /CP /D0/CP /D6/CV/CT/D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D3 /D6 /D8/CW/CT/D7/CT /D7/D8/CP/D8/CT/D7/B8 /CP/D2/CS /CW/CT/D2/CR/CT /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/BA /C6/CT/D9/D8/D6/CX/D2/D3 /D0/CX/CU/CT/D8/CX/D1/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3/CT/DC/CR/CT/CT/CS /D2/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7 /D8/CX/D1/CT/B8 ∼ /BD/D7 /BA/BH/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C5 /D6/CT/D4 /D3 /D6/D8/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /CP /D7/D0/CX/CV/CW/D8/D0/DD /D0/D3 /DB /CT/D6τ /D1/CP/D7/D7/B8 /DB/CW/CX/CR/CW /CW/CP/D7 /D8/CW/CT /CT/AB/CT/CR/D8/D3/CU /D6/CT/CS/D9/CR/CX/D2/CV /D8/CW/CT ντ /D1/CP/D7/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BU /BA /BU/D3/D9/D2/CS /CX/D7 /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU τ−→/BFπ−/BEπ /B7ντ /D1/D3 /CS/CT/BA/BH/BE/BT/D7/D7/D9/D1/CT/D7 /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/CU/CT/D8/CX/D1/CT > /BD/D7 /BA /BY /D3 /D6 /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7/BA /CB/CT/CT /CP/D0/D7/D3 /BX/C6/C9/CE/C1/CB/CC /BL/BF/BA/BH/BF/C3 /C7/C4/BU /BL/BD /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D6/CT/CV/CX/D3/D2 /CX/D7 /CU/D3 /D6 /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT > /BD /D7/BN /D3/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2/BA Revised April 1998 by K.A. Olive (University of Minnesota). The limits on low mass ( mν<∼1 MeV) neutrinos apply to mtotgiven by mtot=/summationdisplay ν(gν/2)mν, where gνis the number of spin degrees of freedom for ν plus ν:gν= 4 for neutrinos with Dirac masses; gν=2f o r Majorana neutrinos. Stable neutrinos in this mass range makea contribution to the total energy density of the Universe whichis given by ρ ν=mtotnν=mtot(3/11)nγ, where the factor 3/11 is the ratio of (light) neutrinos to photons. Writing Ω ν=ρν/ρc,w h e r e ρcis the critical energy density of the Universe, and using nγ= 412 cm−3,w eh a v e Ωνh2=mtot/(94 eV) . Therefore, a limit on Ω νh2such as Ω νh2<0.25 gives the limit mtot<24 eV . The limits on high mass ( mν>1 MeV) neutrinos apply separately to each neutrino type. /CB/CD/C5 /C7/BY/CC/C0/BX /C6/BX/CD/CC/CA/C1/C6/C7 /C5/BT/CB/CB/BX/CB/B8 /D1/D8/D3/D8 /CB/CD/C5 /C7/BY/CC/C0/BX /C6/BX/CD/CC/CA/C1/C6/C7 /C5/BT/CB/CB/BX/CB/B8 /D1/D8/D3/D8 /CB/CD/C5 /C7/BY/CC/C0/BX /C6/BX/CD/CC/CA/C1/C6/C7 /C5/BT/CB/CB/BX/CB/B8 /D1/D8/D3/D8 /CB/CD/C5 /C7/BY/CC/C0/BX /C6/BX/CD/CC/CA/C1/C6/C7 /C5/BT/CB/CB/BX/CB/B8 /D1/D8/D3/D8/B4/BW/CT/AC/D2/CT/CS /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /D2/D3/D8/CT/B5/B8 /D3/CU /CT/AB/CT/CR/D8/CX/DA/CT/D0/DD /D7/D8/CP/CQ/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4/CX/BA/CT/BA/B8 /D8/CW/D3/D7/CT/DB/CX/D8/CW /D1/CT/CP/D2 /D0/CX/DA/CT/D7 /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /D3 /D6 /CT/D5/D9/CP/D0 /D8/D3 /D8/CW/CT /CP/CV/CT /D3/CU /D8/CW/CT /D9/D2/CX/DA/CT/D6/D7/CT/B5/BA /CC/CW/CT/D7/CT/D4/CP/D4 /CT/D6/D7 /CP/D7/D7/D9/D1/CT/CS /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7/BA /CF/CW/CT/D2 /D2/CT/CR/CT/D7/D7/CP /D6/DD /B8 /DB /CT /CW/CP/DA/CT /CV/CT/D2/CT/D6/CP/D0/CX/DE/CT/CS/D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /D7/D3 /D8/CW/CT/DD /CP/D4/D4/D0/DD /D8/D3 /D1/D8/D3/D8 /BA /BY /D3 /D6 /D3/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7/B8 /D7/CT/CT /CB/CI/BT/B9/C4/BT /CH /BJ/BI/B8 /CE/CH/CB/C7/CC/CB/C3/CH /BJ/BJ/B8 /BU/BX/CA/C6/CB/CC/BX/C1/C6 /BK/BD/B8 /BY/CA/BX/BX/CB/BX /BK/BG/B8 /CB/BV/C0/CA/BT/C5/C5 /BK/BG/B8/CP/D2/CS /BV/C7 /CF/CB/C1/C3 /BK/BH/BA/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BJ/DF /BE. /BF /BH/BG/BY /C7/BZ/C4/C1 /BC/BJ /BV/C7/CB/C5 < /BC. /BI/BI /BH/BH/CB/C8/BX/CA/BZ/BX/C4 /BC/BJ /BV/C7/CB/C5 < /BC. /BI/BF/DF /BE. /BE /BH/BI/CI/CD/C6/BV/C3/BX/C4 /BC/BJ /BV/C7/CB/C5 < /BC. /BE/BG /BL/BH /BH/BJ/BV/C1/CA/BX/C4/C4/C1 /BC/BI /BV/C7/CB/C5 < /BC. /BI/BE /BL/BH /BH/BK/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BI /BV/C7/CB/C5 < /BC. /BH/BE /BL/BH /BH/BL/C3/CA/C1/CB/CC/C1/BT/C6/CB/BX/C6 /BC/BI /BV/C7/CB/C5 /BH/BE/BC /BH/BE/BC/BH/BE/BC /BH/BE/BC/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 < /BD. /BE /BI/BC/CB/BT/C6/BV/C0/BX/CI /BC/BI /BV/C7/CB/C5 < /BC. /BD/BJ /BL/BH /BH/BJ/CB/BX/C4/C2/BT/C3 /BC/BI /BV/C7/CB/C5 < /BE. /BC /BL/BH /BI/BD/C1/BV/C0/C1/C3/BT /CF /BT /BC/BH /BV/C7/CB/C5 < /BC. /BJ/BH /BI/BE/BU/BT/CA/BZ/BX/CA /BC/BG /BV/C7/CB/C5 < /BD. /BC /BI/BF/BV/CA/C7/CC/CC/CH /BC/BG /BV/C7/CB/C5 < /BC. /BJ /BI/BG/CB/C8/BX/CA/BZ/BX/C4 /BC/BF /BV/C7/CB/C5 /CF/C5/BT/C8 < /BC. /BL /BI/BH/C4/BX/CF/C1/CB /BC/BE /BV/C7/CB/C5 < /BG. /BE /BI/BI/CF /BT/C6/BZ /BC/BE /BV/C7/CB/C5 /BV/C5/BU < /BE. /BJ /BI/BJ/BY/CD/C3/CD/BZ/C1/CC /BT /BC/BC /BV/C7/CB/C5 < /BH. /BH /BI/BK/BV/CA/C7/BY/CC /BL/BL /BT/CB/CC/CA /C4/DDα /D4/D3 /DB /CT/D6 /D7/D4 /CT/CR < /BD/BK/BC /CB/CI/BT/C4/BT /CH /BJ/BG 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/C0/CT/CP/DA/DD /CB/D8/CP/CQ/D0/CT /CA/CX/CV/CW/D8/B9/C0/CP/D2/CS/CT/CS ν/B4/DB/CX/D8/CW /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D7/D8/D6/CT/D2/CV/D8/CW/D7/B5 /B4/DB/CX/D8/CW /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D7/D8/D6/CT/D2/CV/D8/CW/D7/B5/B4/DB/CX/D8/CW /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D7/D8/D6/CT/D2/CV/D8/CW/D7/B5 /B4/DB/CX/D8/CW /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D7/D8/D6/CT/D2/CV/D8/CW/D7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC /BJ/BC/C7/C4/C1/CE/BX /BK/BE /BV/C7/CB/C5 /BZ/CA /BB /BZ/BY< /BC/BA/BD > /BD/BC/BC /BJ/BC/C7/C4/C1/CE/BX /BK/BE /BV/C7/CB/C5 /BZ/CA /BB /BZ/BY< /BC/BA/BC/BD/BJ/BC/CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CP/D4/D4/D0/DD /D8/D3 /CW/CT/CP/DA/DD /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CP/D2/CS /CP /D6/CT /D7/D9/D1/D1/CP /D6/CX/DE/CT/CS /CQ /DD /D8/CW/CT /CT/D5/D9/CP/D8/CX/D3/D2/BM/D1ν> /BD/BA/BE /BZ/CT/CE /B4 /BZ/BY/slashbig/BZ/CA /B5/BA /CC/CW/CT /CQ /D3/D9/D2/CS /D7/CP/D8/D9/D6/CP/D8/CT/D7/B8 /CP/D2/CS /CX/CU /BZ/CA /CX/D7 /D8/D3 /D3 /D7/D1/CP/D0/D0 /D2/D3 /D1/CP/D7/D7 /D6/CP/D2/CV/CT/CX/D7 /CP/D0/D0/D3 /DB /CT/CS/BA ν /BV/C0/BT/CA/BZ/BXν /BV/C0/BT/CA/BZ/BXν /BV/C0/BT/CA/BZ/BXν /BV/C0/BT/CA/BZ/BX/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BM /CT/D0/CT/CR/D8/D6/D3/D2 /CR/CW/CP /D6/CV/CT/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BJ× /BD/BC− /BD/BE/BL/BC /BJ/BD/BZ/C6/C1/C6/BX/C6/C3 /C7 /BC/BJ /CA/CE/CD/BX /C6/D9/CR/D0/CT/CP /D6/D6 /CT /CP /CR /D8 /D3 /D6 < /BE× /BD/BC− /BD/BG /BJ/BE/CA/BT/BY/BY/BX/C4 /CC /BL/BL /BT/CB/CC/CA /CA/CT/CS /CV/CX/CP/D2/D8 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD < /BI× /BD/BC− /BD/BG /BJ/BF/CA/BT/BY/BY/BX/C4 /CC /BL/BL /BT/CB/CC/CA /CB/D3/D0/CP /D6 /CR/D3 /D3/D0/CX/D2/CV < /BG× /BD/BC− /BG /BJ/BG/BU/BT/BU/CD /BL/BG /CA/CE/CD/BX /BU/BX/BU/BV /CQ /CT/CP/D1 /CS/D9/D1/D4< /BF× /BD/BC− /BG /BJ/BH/BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /CA/CE/CD/BX /CB/C4/BT /BV /CT−/CQ /CT/CP/D1 /CS/D9/D1/D4 < /BE× /BD/BC− /BD/BH /BJ/BI/BU/BT/CA/BU/C1/BX/C4/C4/C1/C6/C1 /BK/BJ /BT/CB/CC/CA /CB/C6 /BD/BL/BK/BJ/BT < /BD× /BD/BC− /BD/BF /BJ/BJ/BU/BX/CA/C6/CB/CC/BX/C1/C6 /BI/BF /BT/CB/CC/CA /CB/D3/D0/CP /D6 /CT/D2/CT/D6/CV/DD /D0/D3/D7/D7/CT/D7/BJ/BD/BZ/C6/C1/C6/BX/C6/C3 /C7 /BC/BJ /D9/D7/CT /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CU/D6/D3/D1 /C4/C1/BC/BF /BU /D8/D3 /CS/CT/D6/CX/DA/CT /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CX/D7 /CR/D3/D2/D7/CX/CS/CT/D6/CP/CQ/D0/DD /DB /CT/CP/CZ /CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU ν/CT /CP/D2/CS ν/CT /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7/CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7/BA /BJ/BE/CC/CW/CX/D7 /CA/BT/BY/BY/BX/C4 /CC /BL/BL /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D0/D0 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D0/CX/CV/CW/D8 /CT/D2/D3/D9/CV/CW /B4 < /BH/CZ /CT/CE/B5/D8/D3 /CQ /CT /CT/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /CV/D0/D3/CQ/D9/D0/CP /D6/B9/CR/D0/D9/D7/D8/CT/D6 /D6/CT/CS /CV/CX/CP/D2/D8/D7/BA/BJ/BF/CC/CW/CX/D7 /CA/BT/BY/BY/BX/C4 /CC /BL/BL /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CW/CT/D0/CX/D3/D7/CT/CX/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /D0/CX/D1/CX/D8 /D3/D2 /CP /D2/CT/DB /CT/D2/CT/D6/CV/DD/B9/D0/D3/D7/D7/CR/CW/CP/D2/D2/CT/D0 /D3/CU /D8/CW/CT /CB/D9/D2/B8 /CP/D2/CS /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D0/D0 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D0/CX/CV/CW/D8 /CT/D2/D3/D9/CV/CW /B4 < /BD/CZ /CT/CE/B5/D8/D3 /CQ /CT /CT/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D7/D9/D2/BA/BJ/BG/BU/BT/BU/CD /BL/BG /D9/D7/CT /BV/C7/C7/C8/BX/CA/B9/CB/BT/CA/C3/BT/CA /BL/BE /D0/CX/D1/CX/D8 /D3/D2 ν /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D8/D3 /CS/CT/D6/CX/DA/CT /D5/D9/D3/D8/CT/CS/D6/CT/D7/D9/D0/D8/BA /C1/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 ντ /BA/BJ/BH/BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1 /CT/CP /D6/D0/DD /CB/C4/BT /BV /CT/D0/CT/CR/D8/D6/D3/D2 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D8/D3 /CS/CT/D6/CX/DA/CT/CR/CW/CP /D6/CV/CT /D0/CX/D1/CX/D8 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7/BA /C1/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 ντ /BA/BJ/BI/BX/DC/CP/CR/D8 /BU/BT/CA/BU/C1/BX/C4/C4/C1/C6/C1 /BK/BJ /D0/CX/D1/CX/D8 /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D8/CW/CT /CX/D2/D8/CT/D6/CV/CP/D0/CP/CR/D8/CX/CR /D3 /D6 /CV/CP/D0/CP/CR/D8/CX/CR/D1/CP/CV/D2/CT/D8/CX/CR /AC/CT/D0/CS/D7 /CP/D2/CS /CP/CQ /D3/D9/D8 /D8/CW/CT /CS/CX/D6/CT/CR/D8 /CS/CX/D7/D8/CP/D2/CR/CT /CP/D2/CS /D8/CX/D1/CT /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT /AC/CT/D0/CS/BA /C1/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 ν/CT /BA/BJ/BJ/CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D0/D0 /AD/CP/DA/D3 /D6/D7/BA ν /B4/C5/BX/BT/C6 /C4/C1/BY/BX/B5 /BB /C5/BT/CB/CBν /B4/C5/BX/BT/C6 /C4/C1/BY/BX/B5 /BB /C5/BT/CB/CBν /B4/C5/BX/BT/C6 /C4/C1/BY/BX/B5 /BB /C5/BT/CB/CBν /B4/C5/BX/BT/C6 /C4/C1/BY/BX/B5 /BB /C5/BT/CB/CB/C5/CT/CP/D7/D9/D6/CT/D7/bracketleftBig/summationtext/vextendsingle/vextendsingle/CD/lscript /CY/vextendsingle/vextendsingle/BE/A0/CY /D1/CY/bracketrightBig− /BD/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D7/D9/D1 /CX/D7 /D3/DA/CT/D6 /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/DB/CW/CX/CR/CW /CR/CP/D2/D2/D3/D8 /CQ /CT /D6/CT/D7/D3/D0/DA/CT/CS /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0/D0/DD /BA /CB/D3/D1/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D8/CW/CT/D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CP/D2/CS /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D4/CW/D3/D8/D3/D2/AD/D9/DC/BA /C7/D8/CW/CT/D6 /CP/D4/D4/D0/DD /D8/D3 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /CP /CW/CT/CP/DA/CX/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CX/D2/D8/D3 /D8/CW/CT /D0/CX/CV/CW/D8/CT/D6 /D3/D2/CT/CP/D2/CS /CP /C5/CP/CY/D3 /D6/D3/D2 /D3 /D6 /D3/D8/CW/CT/D6 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/BA /C5/CP/D2/DD /D3/CU /D8/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /D8/D3/CP/D2/DDν /DB/CX/D8/CW/CX/D2 /D8/CW/CT /CX/D2/CS/CX/CR/CP/D8/CT/CS /D1/CP/D7/D7 /D6/CP/D2/CV/CT/BA/C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/CP /D6/CT /CT/CX/D8/CW/CT/D6 /CS/CX/D6/CT/CR/D8/D0/DD /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D8/CW/CT/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D4/CW/D3/D8/D3/D2 /AD/D9/DC/B8 /D3 /D6/CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7/BA /C1/D2 /D8/CW/CT /D0/CP/D8/CT/D6 /CR/CP/D7/CT /D8/CW/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D3 /D6ν/CX→ν/CY /B7γ/CX/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CQ /DD/A0ij /BP /BD τij /BP /B4 /D1 /BE i− /D1 /BE j /B5 /BF /D1 /BF iµ /BE ij /DB/CW/CT/D6/CT µij /CX/D7 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/D3/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /CQ/CP/D7/CX/D7/BA /CC /DD/D4/CX/CR/CP/D0/D0/DD /B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2/D0/CX/CU/CT/D8/CX/D1/CT /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /CP /D6/CT /D1/CP/D2/DD /D3 /D6/CS/CT/D6/D7 /D3/CU /D1/CP/CV/D2/CX/D8/D9/CS/CT/D1/D3 /D6/CT /D6/CT/D7/D8/D6/CX/CR/D8/CX/DA/CT /D8/CW/CP/D2 /D0/CX/D1/CX/D8/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D2/D3/D2/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /D4/CW/D3/D8/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D7/BB/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BH. /BG > /BD/BH. /BG > /BD/BH. /BG > /BD/BH. /BG/BL/BC /BJ/BK/C3/CA/BT/C3/BT /CD/BX/CA /BL/BD /BV/C6/CC/CA νµ /B8 νµ /CP/D8 /C4/BT/C5/C8/BY > /BJ × /BD/BC /BL > /BJ × /BD/BC /BL> /BJ × /BD/BC /BL > /BJ × /BD/BC /BL/BJ/BL/CA/BT/BY/BY/BX/C4 /CC /BK/BH /BT/CB/CC/CA > /BF/BC/BC> /BF/BC/BC> /BF/BC/BC> /BF/BC/BC/BL/BC /BK/BC/CA/BX/C1/C6/BX/CB /BJ/BG /BV/C6/CC/CA ν/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BC /BK/BD/C5/C1/CA/C1/CI/CI/C1 /BC/BJ /BV/C5/BU /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /BL/BC /BK/BE/C5/C1/CA/C1/CI/CI/C1 /BC/BJ /BV/C1/BU /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /BK/BF/CF /C7/C6/BZ /BC/BJ /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν/CT > /BC. /BD/BD /BL/BC /BK/BG/CG/C1/C6 /BC/BH /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6ν/CT /BK/BH/CG/C1/C6 /BC/BH /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6ν/CT > /BC. /BC/BC/BG /BL/BC /BK/BI/BT/C0/BT/CA/C5/C1/C5 /BC/BG /CB/C6/C7 /D5/D9/CP/D7/CX/CS/CT/CV/CT/D2/BA ν /D1/CP/D7/D7/CT/D7 > /BG. /BG× /BD/BC− /BH/BL/BC /BK/BI/BT/C0/BT/CA/C5/C1/C5 /BC/BG /CB/C6/C7 /CW/CX/CT/D6/CP /D6/CR/CW/CX/CR/CP/D0 ν /D1/CP/D7/D7/CT/D7 /greaterorsimilar /BD/BC/BC /BL/BH /BK/BJ/BV/BX/BV/BV/C0/C1/C6/C1 /BC/BG /BT/CB/CC/CA /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/CU /D3 /D6ν/D1/CP/D7/D7 > /BC/BA/BC/BD /CT/CE > /BC. /BC/BI/BJ /BL/BC /BK/BK/BX/BZ/CD/BV/C0/C1 /BC/BG /C3/C4/C6/BW /D5/D9/CP/D7/CX/CS/CT/CV/CT/D2/BA ν /D1/CP/D7/D7/CT/D7 > /BD. /BD× /BD/BC− /BF/BL/BC /BK/BK/BX/BZ/CD/BV/C0/C1 /BC/BG /C3/C4/C6/BW /CW/CX/CT/D6/CP /D6/CR/CW/CX/CR/CP/D0 ν /D1/CP/D7/D7/CT/D7 > /BK. /BJ× /BD/BC− /BH/BL/BL /BK/BL/BU/BT/C6/BW /CH/C7/C8 /BT/BA/BA/BA /BC/BF /BY/C1/CC /D2/D3/D2/D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD ≥ /BG/BE/BC/BC /BL/BC /BL/BC/BW/BX/CA/BU/C1/C6 /BC/BE /BU /BV/C6/CC/CA /CB/D3/D0/CP /D6 /D4/D4 /CP/D2/CS /BU/CT ν > /BE. /BK× /BD/BC− /BH/BL/BL /BL/BD/C2/C7/CB/C0/C1/C8/CD/CA/BT /BC/BE /BU /BY/C1/CC /D2/D3/D2/D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/BL/BE/BW/C7/C4/BZ/C7 /CE /BL/BL /BV/C7/CB/C5/BL/BF/BU/C1/C4/C4/BX/CA /BL/BK /BT/CB/CC/CA /D1ν /BP/BC. /BC/BH/DF/BD /CT/CE > /BE. /BK× /BD/BC /BD/BH /BL/BG, /BL/BH/BU/C4/CD/BW/C5/BT/C6 /BL/BE /BT/CB/CC/CA /D1ν< /BH/BC /CT/CE/D2/D3/D2/CT /BD/BC− /BD/BE− /BH× /BD/BC /BG /BL/BI/BW/C7/BW/BX/C4/CB/C7/C6 /BL/BE /BT/CB/CC/CA /D1ν /BP/BD/DF /BF/BC/BC /CZ /CT/CE < /BD/BC− /BD/BE/D3 /D6> /BH× /BD/BC /BG /BL/BI/BW/C7/BW/BX/C4/CB/C7/C6 /BL/BE /BT/CB/CC/CA /D1ν /BP/BD/DF /BF/BC/BC /CZ /CT/CE/BL/BJ/BZ/CA/BT/C6/BX/C3 /BL/BD /BV/C7/CB/C5 /BW/CT/CR/CP /DD/CX/D2/CV /C4 /BC > /BI. /BG /BL/BC /BL/BK/C3/CA/BT/C3/BT /CD/BX/CA /BL/BD /BV/C6/CC/CA ν/CT /CP/D8 /C4/BT/C5/C8/BY > /BD. /BD× /BD/BC /BD/BH /BL/BL/CF /BT/C4/C3/BX/CA /BL/BC /BT/CB/CC/CA /D1ν /BP/BC. /BC/BF /DF∼ /BE /C5/CT/CE > /BI. /BF× /BD/BC /BD/BH /BL/BH, /BD/BC/BC/BV/C0/CD/C8/C8 /BK/BL /BT/CB/CC/CA /D1ν< /BE/BC /CT/CE > /BD. /BJ× /BD/BC /BD/BH /BL/BH/C3 /C7/C4/BU /BK/BL /BT/CB/CC/CA /D1ν< /BE/BC /CT/CE/BD/BC/BD/CA/BT/BY/BY/BX/C4 /CC /BK/BL /CA/CE/CD/BX ν /B4/BW/CX/D6/CP/CR/B8 /C5/CP/CY/D3 /D6/CP/D2/CP/B5/BD/BC/BE/CA/BT/BY/BY/BX/C4 /CC /BK/BL /BU /BT/CB/CC/CA > /BK. /BF× /BD/BC /BD/BG /BD/BC/BF/CE /C7/C6/BY/BX/C1/C4/C1/CC/BA/BA/BA /BK/BK /BT/CB/CC/CA > /BE/BE /BI/BK /BD/BC/BG/C7/BU/BX/CA/BT /CD/BX/CA /BK/BJ ν/CA /B4/BW/CX/D6/CP/CR/B5 > /BF/BK /BI/BK /BD/BC/BG/C7/BU/BX/CA/BT /CD/BX/CA /BK/BJ ν /B4/C5/CP/CY/D3 /D6/CP/D2/CP/B5 > /BH/BL /BI/BK /BD/BC/BG/C7/BU/BX/CA/BT /CD/BX/CA /BK/BJ ν/C4 /B4/BW/CX/D6/CP/CR/B5 > /BF/BC /BI/BK /C3/BX/CC/C7 /CE /BK/BI /BV/C6/CC/CA ν /B4/BW/CX/D6/CP/CR/B5 > /BE/BC /BI/BK /C3/BX/CC/C7 /CE /BK/BI /BV/C6/CC/CA ν /B4/C5/CP/CY/D3 /D6/CP/D2/CP/B5/BD/BC/BH/BU/C1/C6/BX/CC/CA/CD/CH /BK/BG /BV/C7/CB/C5 /D1ν∼ /BD/C5 /CT /CE > /BC. /BD/BD /BL/BC /BD/BC/BI/BY/CA/BT/C6/C3 /BK/BD /BV/C6/CC/CA ν ν /C4/BT/C5/C8/BY > /BE × /BD/BC /BE/BD /BD/BC/BJ/CB/CC/BX/BV/C3/BX/CA /BK/BC /BT/CB/CC/CA /D1ν /BP /BD/BC/DF /BD/BC/BC /CT/CE > /BD. /BC× /BD/BC− /BE/BL/BC /BD/BC/BI/BU/C4/C1/BX/CC/CB/BV/C0/BT /CD /BJ/BK /C0/C4/BU/BV νµ /B8 /BV/BX/CA/C6 /BZ/BZ/C5 > /BD. /BJ× /BD/BC− /BE/BL/BC /BD/BC/BI/BU/C4/C1/BX/CC/CB/BV/C0/BT /CD /BJ/BK /C0/C4/BU/BV νµ /B8 /BV/BX/CA/C6 /BZ/BZ/C5 < /BF × /BD/BC− /BD/BD /BD/BC/BK/BY /BT/C4/C3 /BJ/BK /BT/CB/CC/CA /D1ν< /BD/BC /C5/CT/CE > /BE. /BE× /BD/BC− /BF/BL/BC /BD/BC/BI/BU/BT/CA/C6/BX/CB /BJ/BJ /BW/BU/BV ν /B8 /BT/C6/C4 /BD/BE/B9/CU/D8/BD/BC/BL/BV/C7 /CF/CB/C1/C3 /BJ/BJ /BT/CB/CC/CA /BH/BE/BD /BH/BE/BD/BH/BE/BD /BH/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 > /BF.× /BD/BC− /BF/BL/BC /BD/BC/BI/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BI /C0/C4/BU/BV ν /B8 /BV/BX/CA/C6 /BZ/BZ/C5 > /BD. /BF× /BD/BC− /BE/BL/BC /BD/BC/BI/BU/BX/C4/C4/C7/CC/CC/C1 /BJ/BI /C0/C4/BU/BV ν /B8 /BV/BX/CA/C6 /BZ/BZ/C5/BJ/BK/C3/CA/BT/C3/BT /CD/BX/CA /BL/BD /D5/D9/D3/D8/CT/D7 /D8/CW/CT /D0/CX/D1/CX/D8 τ /BB /D1ν/BD> /B4/BC. /BJ/BH /CP /BE/B7 /BE/BD. /BI/BH /CP /B7/BE /BI. /BF/B5 /D7/BB/CT/CE/B8 /DB/CW/CT/D6/CT /CP/CX/D7 /CP /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CS/CT/D7/CR/D6/CX/CQ/CX/D2/CV /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CT/CR/CP /DD /CS/CT/AC/D2/CT/CS /CP/D7 /CS/C6γ/slashbig/CS /CR/D3/D7θ/BP /B4/BD/BB/BE/B5/B4/BD /B7 /CP /CR/D3/D7θ /B5 /CC/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP /BP/BC /CU /D3 /D6/CP/C5 /CP /CY /D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/B8 /CQ/D9/D8 /CR/CP/D2 /DA/CP /D6/DD /CU/D6/D3/D1 − /BD/D8 /D3 /BD/CU /D3 /D6 /CP /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CX/D7 /D8/CW/CT /D1/D3/D7/D8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT/B4/DB/CW/CX/CR/CW /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /CP /BP− /BD/B5/BA/BJ/BL/CA/BT/BY/BY/BX/C4 /CC /BK/BH /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CX/D7 /CU/D6/D3/D1 /D7/D3/D0/CP /D6 /DC/B9 /CP/D2/CS γ /B9/D6/CP /DD /AD/D9/DC/CT/D7/BA /C4/CX/D1/CX/D8 /CS/CT/D4 /CT/D2/CS/D7/D3/D2ν /AD/D9/DC /CU/D6/D3/D1 /D4/D4 /B8/D2 /D3 /DB /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS /CU/D6/D3/D1 /BZ/BT/C4/C4/BX/CG /CP/D2/CS /CB/BT /BZ/BX /D8/D3 /CQ /CT > /BC. /BH /D3/CU /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA/BK/BC/CA/BX/C1/C6/BX/CB /BJ/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6ν /D3/CU /D2/D3/D2/DE/CT/D6/D3 /D1/CP/D7/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D6/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD /D8/D3 /CP /D2/CT/D9/D8/D6/CP/D0 /D3/CU /D0/CT/D7/D7/CT/D6 /D1/CP/D7/D7/B7γ /BA /CD/D7/CT/CS /D0/CX/D5/D9/CX/CS /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/D3 /D6 /CS/CT/D8/CT/CR/D8/D3 /D6/D2 /CT /CP /D6 /AC/D7/D7/CX/D3/D2 /D6/CT/CP/CR/D8/D3 /D6/BA /BY/CX/D2/CS/D7 /D0/CP/CQ /D0/CX/CU/CT/D8/CX/D1/CT /BI × /BD/BC /BJ/D7/D3 /D6/D1 /D3 /D6/CT/BA /BT/CQ /D3/DA/CT /DA/CP/D0/D9/CT /D3/CU /B4/D1/CT/CP/D2 /D0/CX/CU/CT/B5/BB/D1/CP/D7/D7 /CP/D7/D7/D9/D1/CT/D7 /CP/DA/CT/D6/CP/CV/CT /CT/AB/CT/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CT/D2/CT/D6/CV/DD /D3/CU/BC/BA/BE /C5/CT/CE/BA /CC /D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /BI × /BD/BC /BJ/D7 /CA/BX/C1/C6/BX/CB /BJ/BG /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8 /D8/CW/CT /CU/D9/D0/D0 ν/CT /D6/CT/CP/CR/D8/D3 /D6 /AD/D9/DC/CR/D3/D9/D0/CS /CQ /CT /D6/CT/D7/D4 /D3/D2/D7/CX/CQ/D0/CT /CU/D3 /D6 /DD/CX/CT/D0/CS/CX/D2/CV /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/CX/CT/D7 /CX/D2 /D8/CW/CT /CX/D2/D8/CT/D6/DA/CP/D0 /BC/BA/BD /C5/CT/CE /DF/BC/BA/BH /C5/CT/CE/BA /CC/CW/CX/D7 /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /D7/D3/D1/CT /D3/DA/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT /D7/D3 /D8/CW/CT/CX/D6 /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /CP/D2 /D3/DA/CT/D6/B9/CT/D7/D8/CX/D1/CP/D8/CT /D3/CU/D8/CW/CT /D0/CP/CQ /D0/CX/CU/CT/D8/CX/D1/CT /B4/CE /C7/BZ/BX/C4 /BK/BG/B5/BA /C1/CU /D7/D3/B8 /C7/BU/BX/CA/BT /CD/BX/CA /BK/BJ /D1/CP /DD /CQ /CT /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT /D3 /D6 /CQ /CT/D8/D8/CT/D6/BA/BK/BD/C5/C1/CA/C1/CI/CI/C1 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D1/CP/DC/CX/B9/D1/D9/D1 /CP/D0/D0/D3 /DB /CT/CS /CS/CX/D7/D8/D3 /D6/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BV/C5/BU /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD /D8/CW/CT /BV/C7/BU/BX/BB/BY/C1/CA/BT/CB/BA /BY /D3 /D6/D8 /CW /CT/CS/CT/CR/CP /DDν/BE→ν/BD /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8 /CX/D7 /lessorsimilar /BG× /BD/BC /BE/BC/D7/CU /D3 /D6 /D1min/lessorsimilar /BC/BA/BD/BG /CT/CE/BA /BY /D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/DB/CX/D8/CW /D8/CW/CT/vextendsingle/vextendsingle/A1 /D1/BF/BD/vextendsingle/vextendsingle/D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8 /CX/D7 ∼ /BE× /BD/BC /BD/BL/D7/CU /D3 /D6 /D1min/lessorsimilar /BC/BA/BD/BG/CT/CE /CP/D2/CS ∼ /BH× /BD/BC /BE/BC/D7/CU /D3 /D6 /D1min/greaterorsimilar /BC/BA/BD/BG /CT/CE/BA /BK/BE/C5/C1/CA/C1/CI/CI/C1 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CU/D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CR/D3/D7/D1/CX/CR/CX/D2/CU/D6/CP /D6/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /B4/BV/C1/BU/B5 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D4/CX/D8/DE/CT/D6 /C7/CQ/D7/CT/D6/DA/CP/D8/D3 /D6/DD /CS/CP/D8/CP/BA /BY /D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT/vextendsingle/vextendsingle/A1 /D1/BF/BD/vextendsingle/vextendsingle/D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8 ∼ /BD/BC /BE/BC/D7/CU /D3 /D6 /D1min/lessorsimilar /BC/BA/BD/BG /CT/CE/BA /BK/BF/CF /C7/C6/BZ /BC/BJ /D9/D7/CT /D8/CW/CT/CX/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BE/BD/BF∼ /BE× /BD/BC− /BF/CT/CE /BE/D8/D3 /D3/CQ/D8/CP/CX/D2 τ/BD/BF /BB /D1 /BF/BD> /BF. /BE× /BD/BC /BE/BJ/D7/BB/CT/CE /BF/CU/D3 /D6/D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8/CW/CT /CX/D2/DA/CT/D6/D8/CT/CS /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD /BA/CB /CX /D1 /CX /D0 /CP /D6/D0/DD /D8/D3 /CA/BT/BY/BY/BX/C4 /CC/BK /BL/D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CR/CP/D2 /CQ/CT /DA/CX/D3/D0/CP/D8/CT/CS /CX/CU /CT/D0/CT/CR/D8/D6/CX/CR /CP/D2/CS /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /CP /D6/CT /CT/D5/D9/CP/D0 /D8/D3 /CT/CP/CR/CW /D3/D8/CW/CT/D6/BA/BT/D2/CP/D0/D3/CV/D3/D9/D7/B8 /CQ/D9/D8 /D2/D9/D1/CT/D6/CX/CR/CP/D0/D0/DD /D7/D3/D1/CT/DB/CW/CP/D8 /CS/CX/AB/CT/D6/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6τ/BE/BF /CP/D2/CSτ/BE/BD /BA /BK/BG/CG/C1/C6 /BC/BH /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CTγ /CU/D6/D3/D1 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D3 /CUν/CT /D4 /D6/D3 /CS/D9/CR/CT/CS /CQ /DD /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CR/CP/D4/D8/D9/D6/CT /D3/D2/BH/BD/BV/D6/BA /C6/D3 /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/CT/CT/D2 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 τ /BB /D1ν /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS/BA /CC/CW/CX/D7 /CX/D7 /CP /DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8/D3/D2 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CUν/CT /D8/CW/CP/D2 /C3/CA/BT/C3/BT /CD/BX/CA /BL/BD/BA /BK/BH/CG/C1/C6 /BC/BH /D9/D7/CT /D8/CW/CT/CX/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D3/CU ν/CT /D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BE/BD, /BF∼ /BE× /BD/BC− /BF/CT/CE /BE/D8/D3 /D3/CQ/D8/CP/CX/D2 τ/BD/BF /BB /D1 /BF/BD> /BD× /BD/BC /BE/BF/D7/BB/CT/CE /BF/CU/D3 /D6/D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D8/CW/CT /CX/D2/DA/CT/D6/D8/CT/CS /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD /BA/CB /CX /D1 /CX /D0 /CP /D6/D0/DD /D8/D3 /CA/BT/BY/BY/BX/C4 /CC/BK /BL/D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CR/CP/D2 /CQ/CT /DA/CX/D3/D0/CP/D8/CT/CS /CX/CU /CT/D0/CT/CR/D8/D6/CX/CR /CP/D2/CS /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /CP /D6/CT /CT/D5/D9/CP/D0 /D8/D3 /CT/CP/CR/CW /D3/D8/CW/CT/D6/BA/BT/D2/CP/D0/D3/CV/D3/D9/D7/B8 /CQ/D9/D8 /D2/D9/D1/CT/D6/CX/CR/CP/D0/D0/DD /D7/D3/D1/CT/DB/CW/CP/D8 /CS/CX/AB/CT/D6/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6τ/BE/BF /CP/D2/CSτ/BE/BD /BA/BT/CV/CP/CX/D2/B8 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /D7/D4 /CT/CR/CX/AC/CR /CU/D3 /D6ν/CT /BA /BK/BI/BT/C0/BT/CA/C5/C1/C5 /BC/BG 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/BE/BC/BC/BD /D8/D3/D8/CP/D0 /D7/D3/D0/CP /D6 /CT/CR/D0/CX/D4/D7/CT/B8 /D0/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /DA/CX/D7/CX/CQ/D0/CT /D4/CW/D3/D8/D3/D2/D7 /CU/D6/D3/D1 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/D3/CU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D7/BA /C4/CX/D1/CX/D8 /CX/D7 /CPτ /BB /D1ν/BE /CX/D2ν/BE→ν/BDγ /BA /C4/CX/D1/CX/D8 /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1∼ /BD/BC/BC /D8/D3/BD/BC /BJ/D7/BB/CT/CE /CU/D3 /D6 /BC/BA/BC/BD < /D1ν/BD< /BC/BA/BD /CT/CE/BA/BK/BK/BX/BZ/CD/BV/C0/C1/BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/D3/D0/CP /D6 ν/CT /AD/D9/DC /D0/CX/D1/CX/D8 /D7/CT/D8 /CQ /DD /D8/CW/CT /C3/CP/D1/C4/BT/C6/BW/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D7/D7/D9/D1/CX/D2/CV ν/BE /CS/CT/CR/CP /DD /D8/CW/D6/D3/D9/CV/CW /D2/D3/D2/D6/CP/CS/CX/CP/D8/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 ν/BE→ ν/BD /CG /B8/DB /CW /CT /D6 /CT /CG /CX/D7/CP/C5 /CP /CY /D3 /D6/D3/D2 /D3 /D6 /D3/D8/CW/CT/D6 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D4/CP 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/CC/CW/CT/DD /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8 ν/BD /CX/D7 /D8/CW/CT /D0/D3 /DB /CT/D7/D8 /D1/CP/D7/D7/B8 /D7/D8/CP/CQ/D0/CT /D3 /D6 /D2/CT/CP /D6/D0/DD /D7/D8/CP/CQ/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7/D8/CP/D8/CT /CP/D2/CS ν/BE /CS/CT/CR/CP /DD/D7 /D8/CW/D6/D3/D9/CV/CW /D2/D3/D2/D6/CP/CS/CX/CP/D8/CX/DA/CT /C5/CP/CY/D3 /D6/D3/D2 /CT/D1/CX/D7/D7/CX/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/B8 ν/BE→ ν/BD /B7 /C2 /B8/D3 /D6/D8/CW/D6/D3/D9/CV/CW /D2/D3/D2/D6/CP/CS/CX/CP/D8/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /DB/CX/D8/CW /CP/D0/D0 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CQ /CT/CX/D2/CV /D7/D8/CT/D6/CX/D0/CT/BA /CC/CW/CT /CQ /CT/D7/D8 /AC/D8/CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /D3/CU /D8/CW/CT /C4/C5/BT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BL/BC/BW/BX/CA/BU/C1/C6 /BC/BE /BU /B4/CP/D0/D7/D3 /BU/BT /BV/C3 /BC/BF /BU /B5 /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /CQ /D3/D9/D2/CS /CU/D3 /D6 /D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /CU/D6/D3/D1 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/CP/D2/CS /CT /B7/CT−/D4/CP/CX/D6/D7 /CU/D6/D3/D1 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /D3/CU /D6/CT/CP/CR/D8/D3 /D6/D2/CT/D9/D8/D6/CX/D2/D3/D7/BA/BD/BC/BH/BU/C1/C6/BX/CC/CA/CD/CH /BK/BG /AC/D2/CS/D7 τ< /BD/BC /BK/D7/CU /D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CX/D2 /CP /D6/CP/CS/CX/CP/D8/CX/D3/D2/B9/CS/D3/D1/CX/D2/CP/D8/CT/CS /D9/D2/CX/DA/CT/D6/D7/CT/BA/BD/BC/BI/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D0/D3 /D3/CZ /CU/D3 /D6ν/CZ→ν/CYγ /D3 /D6 ν/CZ→ ν/CYγ /BA/BD/BC/BJ/CB/CC/BX/BV/C3/BX/CA /BK/BC /D0/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /CD/CE /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BN /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D2 /CX/D7 τ> /BG× /BD/BC /BE/BE/D7/CP /D8 /D1ν /BP/BE/BC /CT/CE/BA/BD/BC/BK/BY /BT/C4/C3 /BJ/BK /AC/D2/CS/D7 /D0/CX/CU/CT/D8/CX/D1/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /CQ/CP/D7/CT/CS /D3/D2 /D7/D9/D4 /CT/D6/D2/D3/DA/CP /CT/D2/CT/D6/CV/CT/D8/CX/CR/D7/BA/BD/BC/BL/BV/C7 /CF/CB/C1/C3 /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /DA/CP /D6/CX/CT/D8 /DD /D3/CU /D7/CR/CT/D2/CP 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/D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D8/CW/CT /D1/CP/D8/D6/CX/DC λ /CX/D7 /CP/D2/D8/CX/D7/DD/D1/D1/CT/D8/D6/CX/CR/CP/D2/CS /D3/D2/D0/DD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/D3/D1/CT/D2/D8/D7 /CP /D6/CT /CP/D0/D0/D3 /DB /CT/CS/B8 /DB/CW/CX/D0/CT /CU/D3 /D6 /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D7 λ /CX/D7/CP /CV/CT/D2/CT/D6/CP/D0 /BF× /BF /D1/CP/D8/D6/CX/DC/BA /C1/D2 /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /D8/CW/CT/D3 /D6/DD /CT/DC/D8/CT/D2/CS/CT/CS /D8/D3/CX/D2/CR/D0/D9/CS/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7/CT/D7 /B4/D7/CT/CT /BY/CD/C2/C1/C3/BT /CF /BT /BK/BC/B5 µν /BP/BF /CT/BZ/BY /D1ν /BB/B4/BKπ /BE√ /BE/B5 /BP/BF/BA/BE× /BD/BC− /BD/BL/B4 /D1ν /BB/CT/CE/B5µ/BU /B8 /CX/BA/CT/BA /CX/D8 /CX/D7 /D9/D2/D3/CQ/D7/CT/D6/DA/CP/CQ/D0/DD /D7/D1/CP/D0/D0 /CV/CX/DA/CT/D2 /D8/CW/CT /CZ/D2/D3 /DB/D2/D7/D1/CP/D0/D0 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7/CT/D7/BA /C1/D2 /D1/D3 /D6/CT /CV/CT/D2/CT/D6/CP/D0 /D1/D3 /CS/CT/D0/D7 /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /D0/D3/D2/CV/CT/D6 /CP /D4 /D6/D3/D4 /D3 /D6/B9/D8/CX/D3/D2/CP/D0/CX/D8 /DD/CQ /CT /D8 /DB /CT/CT/D2 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /CP/D2/CS /CX/D8/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/B8 /CT/DA/CT/D2 /D8/CW/D3/D9/CV/CW/D3/D2/D0/DD /D1/CP/D7/D7/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CW/CP/DA/CT /D2/D3/D2/DA/CP/D2/CX/D7/CW/CX/D2/CV /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /DB/CX/D8/CW/D3/D9/D8 /AC/D2/CT/D8/D9/D2/CX/D2/CV/BA/C4/CP/CQ /D3 /D6/CP/D8/D3 /D6/DD /CQ /D3/D9/D2/CS/D7 /D3/D2 λ /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /DA/CX/CP /CT/D0/CP/D7/D8/CX/CR ν /B9 /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/B8 /DB/CW/CT/D6/CT /D8/CW/CT/D7/CR/CP/D8/D8/CT/D6/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3 /CX/D7 /D2/D3/D8 /D3/CQ/D7/CT/D6/DA/CT/CS/BA /CC/CW/CT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/D3/CUλ /D8/CW/CP/D8 /CP /D6/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CQ /DD /DA/CP /D6/CX/D3/D9/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /CX/D2/CX/D8/CX/CP/D0/D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6 /CP/D2/CS /D3/D2 /CX/D8/D7 /D4 /D6/D3/D4/CP/CV/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D7/D3/D9/D6/CR/CT /CP/D2/CS /CS/CT/D8/CT/CR/D8/D3 /D6 /B4/CT/BA/CV/BA/B8/D7/D3/D0/CP /D6ν/CT /CP/D2/CS /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CS/D3 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D8/CW/CT /D7/CP/D1/CT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D7/B5/BA /CC/CW/CT/D0/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB /D8/CW/CT/D6/CT/CU/D3 /D6/CT /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CX/D2/CX/D8/CX/CP/D0 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/BA/C7/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7/B8 /CT/BA/CV/BA /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7 /D7/D8/CT/D0/D0/CP /D6 /CR/D3 /D3/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/D7/D7/CT/D7/B8 /CP/D4/D4/D0/DD /D8/D3 /CP/D0/D0 /D2/CT/D9/B9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/D7/BA /BT/D2/CP/D0/D3/CV/D3/D9/D7 /AD/CP/DA/D3 /D6 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/B8 /CQ/D9/D8 /DB /CT/CP/CZ /CT/D6/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/B9/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CT /B7/CT−→ν νγ /CR/D3/D0/D0/CX/CS/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BCµB /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BG /B4/BV/C4 /BP /BL/BC/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC < /BC. /BJ/BG /B4/BV/C4 /BP /BL/BC/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC < /BC. /BJ/BG /B4/BV/C4 /BP /BL/BC/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC < /BC. /BJ/BG /B4/BV/C4 /BP /BL/BC/B1/B5 /C7/CD/CA /C4/C1/C5/C1/CC < /BC. /BJ/BG < /BC. /BJ/BG < /BC. /BJ/BG < /BC. /BJ/BG/BL/BC /BD/BD/BC/CF /C7/C6/BZ /BC/BJ /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν/CT < /BI. /BK < /BI. /BK < /BI. /BK < /BI. /BK/BL/BC /BD/BD/BD/BT /CD/BX/CA/BU/BT /BV/C0 /BC/BD /C4/CB/C6/BW νee /B8νµ /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV < /BF/BL/BC/BC< /BF/BL/BC/BC< /BF/BL/BC/BC< /BF/BL/BC/BC/BL/BC /BD/BD/BE/CB/BV/C0/CF/C1/BX/C6/C0/C7/BA/BA/BA /BC/BD /BW/C7/C6/CD ντ /CT−→ντ /CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BL /BL/BC /BD/BD/BF/BW /BT/CA/BT/C3/CC/BV/C0/BA/BA/BA /BC/BH /CA/CT/CP/CR/D8/D3 /D6 ν/CT < /BD/BF/BC /BL/BC /BD/BD/BG/CG/C1/C6 /BC/BH /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6ν/CT < /BF/BJ /BL/BH /BD/BD/BH/BZ/CA/C1/BY /C7/C4/CB /BC/BG /BY/C1/CC /CB/D3/D0/CP /D6 /BK/BUν /B4/CB/C6/C7 /C6/BV/B5 < /BF. /BI /BL/BC /BD/BD/BI/C4/C1/CD /BC/BG /CB/C3/BT/C5 /CB/D3/D0/CP /D6ν /D7/D4 /CT/CR/D8/D6/D9/D1 /D7/CW/CP/D4 /CT < /BD. /BD /BL/BC /BD/BD/BJ/C4/C1/CD /BC/BG /CB/C3/BT/C5 /CB/D3/D0/CP /D6ν /D7/D4 /CT/CR/D8/D6/D9/D1 /D7/CW/CP/D4 /CT/B4/C4/C5/BT /D6/CT/CV/CX/D3/D2/B5 < /BH. /BH /BL/BC /BD/BD/BK/BU/BT /BV/C3 /BC/BF /BU /BV/C6/CC/CA /CB/D3/D0/CP /D6 /D4/D4 /CP/D2/CS /BU/CT ν < /BD. /BC /BL/BC /BD/BD/BL/BW /BT/CA/BT/C3/CC/BV/C0/BA/BA/BA /BC/BF /CA/CT/CP/CR/D8/D3 /D6 ν/CT < /BD. /BF /BL/BC /BD/BE/BC/C4/C1 /BC/BF /BU /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν/CT < /BE /BL/BC /BD/BE/BD/BZ/CA/C1/C5/CD/CB /BC/BE /BY/C1/CC /D7/D3/D0/CP /D6 /B7 /D6/CT/CP/CR/D8/D3 /D6 /B4/C5/CP/CY/D3/B9/D6/CP/D2/CPν /B5 < /BK/BC/BC/BC/BC /BL/BC /BD/BE/BE/CC /BT/C6/C1/C5/C7/CC/C7 /BC/BC /CA/CE/CD/BX /CT /B7/CT−→ν νγ < /BC. /BC/BD/DF /BC. /BC/BG /BD/BE/BF/BT /CH /BT/C4/BT /BL/BL /BT/CB/CC/CA ν/C4→ν/CA /CX/D2 /CB/C6 /BD/BL/BK/BJ/BT < /BD. /BH /BL/BC /BD/BE/BG/BU/BX/BT /BV/C7/C5 /BL/BL /CB/C3/BT/C5 ν /D7/D4 /CT/CR/D8/D6/D9/D1 /D7/CW/CP/D4 /CT < /BC. /BC/BF /BD/BE/BH/CA/BT/BY/BY/BX/C4 /CC /BL/BL /BT/CB/CC/CA /CA/CT/CS /CV/CX/CP/D2/D8 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD < /BG /BD/BE/BI/CA/BT/BY/BY/BX/C4 /CC /BL/BL /BT/CB/CC/CA /CB/D3/D0/CP /D6/CR /D3 /D3 /D0 /CX /D2 /CV < /BG/BG/BC/BC/BC /BL/BC /BT/BU/CA/BX/CD /BL/BJ /C2 /BW/C4/C8/C0 /CT /B7/CT−→ν νγ /CP/D8 /C4/BX/C8 < /BF/BF/BC/BC/BC /BL/BC /BD/BE/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /C9 /C4/BF /CT /B7/CT−→ν νγ /CP/D8 /C4/BX/C8 < /BC. /BI/BE /BD/BE/BK/BX/C4/C5/BY /C7/CA/CB /BL/BJ /BV/C7/CB/C5 /BW/CT/D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CT/CP /D6/D0/DD/D9/D2/CX/DA/CT/D6/D7/CT /D4/D0/CP/D7/D1/CP < /BE/BJ/BC/BC/BC /BL/BH /BD/BE/BL/BX/CB/BV/CA/C1/BU/BT/C6/C7 /BL/BJ /CA/CE/CD/BX /A0/B4 /CI→νν /B5/CP /D8 /C4 /BX /C8 < /BF/BC /BL/BC /CE/C1/C4/BT/C1/C6 /BL/BH /BU /BV/C0/C5/BE νµ /CT→νµ /CT < /BH/BH/BC/BC/BC /BL/BC /BZ/C7/CD/C4/BW /BL/BG /CA/CE/CD/BX /CT /B7/CT−→ν νγ /CP/D8 /C4/BX/C8 < /BD. /BL /BL/BH /BD/BF/BC/BW/BX/CA/BU/C1/C6 /BL/BF /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν /CT→ ν /CT < /BH/BG/BC/BC /BL/BC /BD/BF/BD/BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BL/BE /BU/BX/BU/BV ντ /CT−→ντ /CT− < /BE. /BG /BL/BC /BD/BF/BE/CE/C1/BW /CH /BT/C3/C1/C6 /BL/BE /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν /CT→ ν /CT < /BH/BI/BC/BC/BC /BL/BC /BW/BX/CB/C0/C8 /BT/C6/BW/BX /BL/BD /CA/CE/CD/BX /CT /B7/CT−→ν νγ /BH/BE/BE /BH/BE/BE/BH/BE/BE /BH/BE/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C8/D6/D3/D4 /CT/D6/D8/CX/CT/D7 < /BD/BC/BC /BL/BH /BD/BF/BF/BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BL/BD /BV/C0/CA/C5 νµ /CT→νµ /CT < /BK. /BH /BL/BC /BT/C0/CA/BX/C6/CB /BL/BC /BV/C6/CC/CA νµ /CT→νµ /CT < /BD/BC. /BK /BL/BC /BD/BF/BG/C3/CA/BT/C3/BT /CD/BX/CA /BL/BC /BV/C6/CC/CA /C4/BT/C5/C8/BY ν /CT→ν /CT < /BJ. /BG /BL/BC /BD/BF/BG/C3/CA/BT/C3/BT /CD/BX/CA /BL/BC /BV/C6/CC/CA /C4/BT/C5/C8/BY /B4 νµ /B8 νµ /B5 /CT/CT/D0/CP/D7/D8/BA < /BC. /BC/BE /BD/BF/BH/CA/BT/BY/BY/BX/C4 /CC /BL/BC /BT/CB/CC/CA /CA/CT/CS /CV/CX/CP/D2/D8 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD < /BC. /BD /BD/BF/BI/CA/BT/BY/BY/BX/C4 /CC /BK/BL /BU /BT/CB/CC/CA /BV/D3 /D3/D0/CX/D2/CV /CW/CT/D0/CX/D9/D1 /D7/D8/CP /D6/D7/BD/BF/BJ/BY/CD/C3/CD/BZ/C1/CC /BT /BK/BK /BV/C7/CB/C5 /C8/D6/CX/D1/D3 /D6/CS/CX/CP/D0 /D1/CP/CV/D2/BA /AC/CT/D0/CS/D7 < /BG/BC/BC/BC/BC /BL/BC /BD/BF/BK/BZ/CA/C7/CC/BV/C0 /BK/BK /CA/CE/CD/BX /CT /B7/CT−→ν νγ ≤ . /BF /BD/BF/BI/CA/BT/BY/BY/BX/C4 /CC /BK/BK /BU /BT/CB/CC/CA /C0/CT /CQ/D9/D6/D2/CX/D2/CV /D7/D8/CP /D6/D7 < /BC. /BD/BD /BD/BF/BI/BY/CD/C3/CD/BZ/C1/CC /BT /BK/BJ /BT/CB/CC/CA /BV/D3 /D3/D0/CX/D2/CV /CW/CT/D0/CX/D9/D1 /D7/D8/CP /D6/D7 < /BC. /BC/BC/BC/BI /BD/BF/BL/C6/CD/CB/CB/C1/C6/C7 /CE /BK/BJ /BT/CB/CC/CA /BV/D3/D7/D1/CX/CR /BX/C5 /CQ/CP/CR/CZ/B9/CV/D6/D3/D9/D2/CS/D7 < /BC. /BD/DF /BC. /BE /C5/C7/CA/BZ/BT/C6 /BK/BD /BV/C7/CB/C5 /BG/C0/CT /CP/CQ/D9/D2/CS/CP/D2/CR/CT < /BC. /BK/BH /BU/BX/BZ /BJ/BK /BT/CB/CC/CA /CB/D8/CT/D0/D0/CP /D6 /D4/D0/CP/D7/D1/D3/D2/D7 < /BC. /BI /BD/BG/BC/CB/CD/CC/C0/BX/CA/C4/BT/C6/BW /BJ/BI /BT/CB/CC/CA /CA/CT/CS /CV/CX/CP/D2/D8/D7 /B7 /CS/CT/CV/CT/D2/CT/D6/B9/CP/D8/CT /CS/DB /CP /D6/CU/D7 < /BK/BD /BD/BG/BD/C3/C1/C5 /BJ/BG /CA/CE/CD/BX νµ /CT→ νµ /CT < /BD /BU/BX/CA/C6/CB/CC/BX/C1/C6 /BI/BF /BT/CB/CC/CA /CB/D3/D0/CP /D6 /CR/D3 /D3/D0/CX/D2/CV < /BD/BG /BV/C7 /CF /BT/C6 /BH/BJ /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 ν/BD/BD/BC/CF /C7/C6/BZ /BC/BJ /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/D3/D2/B9/D7/D8/CP/D2/CS/CP /D6/CS ν/CT /B9 /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/D8 /D8/CW/CT /C3/D9/D3/B9/CB/CW/CT/D2/CV /D2/D9/CR/D0/CT/CP /D6/D6/CT/CP/CR/D8/D3 /D6/BA /BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6 /CT/D5/D9/CX/D4/D4 /CT/CS /DB/CX/D8/CW /CP/CR/D8/CX/DA/CT /CP/D2/D8/CX/B9/BV/D3/D1/D4/D8/D3/D2 /D7/CW/CX/CT/D0/CS /CX/D7 /D9/D7/CT/CS/BA /C5/D3/D7/D8 /D7/D8/D6/CX/D2/CV/CT/D2/D8/D0/CP/CQ /D3 /D6/CP/D8/D3 /D6/DD /D0/CX/D1/CX/D8 /D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D3/CU /D6/CT/CP/CR/D8/D3 /D6 ν/CT /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C4/C1/BC/BF /BU /BA /BD/BD/BD/BT /CD/BX/CA/BU/BT /BV/C0 /BC/BD /D0/CX/D1/CX/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /C4/CB/C6/BW ν/CT /CP/D2/CSνµ /CT/D0/CT/CR/D8/D6/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D7/D0/CX/CV/CW/D8/D0/DD /D1/D3 /D6/CT /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D8/CW/CP/D2 /C3/CA/BT/C3/BT /CD/BX/CA /BL/BC/BA/BD/BD/BE/CB/BV/C0/CF/C1/BX/C6/C0/C7/CA/CB/CC /BC/BD /D5/D9/D3/D8/CT /CP/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/D3 /CU /BG . /BL× /BD/BC− /BJ/BA/BD/BD/BF/BW /BT/CA/BT/C3/CC/BV/C0/C1/BX/CE /BT/BC /BH /D4 /D6/CT/D7/CT/D2/D8 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/D3/D2/B9/D7/D8/CP/D2/CS/CP /D6/CS ν/CT /B9 /CT /D7/CR/CP/D8/B9/D8/CT/D6/CX/D2/CV /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /CP/D8 /BU/D9/CV/CT/DD /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CP/CR/D8/D3 /D6/BA /BY /D9/D0/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/CP/D0 /CT/DA/CT/D2/D8 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU/CQ /D3/D8/CW /D8/CW/CT /CZ/CX/D2/CT/D8/CX/CR /CT/D2/CT/D6/CV/DD /CP/CQ /D3/DA/CT /BJ/BC/BC /CZ /CT/CE /CP/D2/CS /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/D2/CV/D0/CT /D3/CU /D8/CW/CT /D6/CT/CR/D3/CX/D0 /CT/D0/CT/CR/D8/D6/D3/D2/B8 /CQ /DD/D9/D7/CT /D3/CU /CC/C8/BV/BA /C5/D3/D7/D8 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D0/CP/CQ /D3 /D6/CP/D8/D3 /D6/DD /D0/CX/D1/CX/D8 /D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BW /BT/CA/BT/C3/B9/CC/BV/C0/C1/BX/CE /BT /BC/BF/BA/BD/BD/BG/CG/C1/C6 /BC/BH /CT/DA/CP/D0/D9/CP/D8/CT/CS /D8/CW/CT ν/CT /AD/D9/DC /CP/D8 /D8/CW/CT /C3/D9/D3/B9/CB/CW/CT/D2/CV /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CP/CR/D8/D3 /D6 /CP/D2/CS /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D2/D3/D2/B9/D7/D8/CP/D2/CS/CP /D6/CSν/CT /B9 /CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA /BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6 /CT/D5/D9/CX/D4/D4 /CT/CS /DB/CX/D8/CW /CP/CR/D8/CX/DA/CT /CP/D2/D8/CX/B9/BV/D3/D1/D4/D8/D3/D2 /D7/CW/CX/CT/D0/CS /DB /CP/D7/D9/D7/CT/CS/BA /CC/CW/CX/D7 /D0/CP/CQ /D3 /D6/CP/D8/D3 /D6/DD /D0/CX/D1/CX/D8 /D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CX/D7 /CR/D3/D2/D7/CX/CS/CT/D6/CP/CQ/D0/DD /D0/CT/D7/D7 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D8/CW/CP/D2 /D8/CW/CT/D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D6/CT/CP/CR/D8/D3 /D6 ν/CT /B8 /CQ/D9/D8 /CX/D7 /D7/D4 /CT/CR/CX/AC/CR /D8/D3 ν/CT /BA /BD/BD/BH/BZ/CA/C1/BY /C7/C4/CB /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /CQ /D3/D9/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CB/C6/C7 /CS/CP/D8/CP /D3/CU /D8/CW/CT /D7/D3/D0/CP /D6 /BK/BU /D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CS/CT/D9/D8/CT/D6/D3/D2 /CQ /D6/CT/CP/CZ/D9/D4/BA /CC/CW/CX/D7 /CQ /D3/D9/D2/CS /CP/D4/D4/D0/CX/CT/D7 /D8/D3 µ/CT/AB /BP/B4µ /BE/BE/BD /B7µ /BE/BE/BE /B7µ /BE/BE/BF /B5 /BD/ /BE/BA/BD/BD/BI/C4/C1/CD /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /D7/CW/CP/D4 /CT /D3/CU /D8/CW/CT /D6/CT/CR/D3/CX/D0 /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /CU/D6/D3/D1 /D8/CW/CT/CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/BD/BG/BL/BI /CS/CP /DD/D7 /D3/CU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /C6/CT/D9/D8/D6/CX/D2/D3/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CW/CP/DA/CT/D3/D2/D0/DD /CS/CX/CP/CV/D3/D2/CP/D0 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7/B8 µν /BD /BPµν /BE /BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /D8/CW/CT /DA/CP/CR/D9/D9/D1 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D6/CT/CV/CX/D3/D2/BA/BD/BD/BJ/C4/C1/CD /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /D7/CW/CP/D4 /CT /D3/CU /D8/CW/CT /D6/CT/CR/D3/CX/D0 /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /CU/D6/D3/D1/D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/BD/BG/BL/BI /D0/CX/DA/CT/B9/CS/CP /DD/D7 /D3 /D0 /CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/B8 /CQ /DD /D0/CX/D1/CX/D8/CX/D2/CV /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4/CP/B9/D6/CP/D1/CT/D8/CT/D6 /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT /C4/C5/BT /D6/CT/CV/CX/D3/D2 /CP/D0/D0/D3 /DB /CT/CS /CQ /DD /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D4/D0/D9/D7 /C3/CP/D1/C4/BT/C6/BW/BA µν /BD /BPµν /BE /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /C1/D2 /D8/CW/CT /C4/C5/BT /D6/CT/CV/CX/D3/D2/B8 /D8/CW/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8 /DB /D3/D9/D0/CS /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS /CT/DA/CT/D2 /CX/CU/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CW/CP/DA/CT /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7/BA/BD/BD/BK/BU/BT /BV/C3 /BC/BF /BU /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /CQ /D3/D9/D2/CS /CU/D6/D3/D1 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW/BV/D3/D9/D2/D8/CX/D2/CV /CC /CT/D7/D8 /BY /CP/CR/CX/D0/CX/D8 /DD /B4/D8/CW/CT /D4 /D6/D3/D8/D3/D8 /DD/D4 /CT /D3/CU /D8/CW/CT /BU/D3 /D6/CT/DC/CX/D2/D3 /CS/CT/D8/CT/CR/D8/D3 /D6/B5/BA /CB/D8/CP/D2/CS/CP /D6/CS /CB/D3/D0/CP /D6/C5 /D3 /CS /CT /D0/AD/D9/DC /DB /CP/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CC/CW/CX/D7µν /CR/CP/D2 /CQ /CT /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /D6/CT/CP/CR/D8/D3 /D6µν /CX/D2 /CR/CT/D6/D8/CP/CX/D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/CR/CT/D2/CP /D6/CX/D3/D7 /B4/D7/CT/CT /BU/BX/BT /BV/C7/C5 /BL/BL/B5/BA/BD/BD/BL/BW /BT/CA/BT/C3/CC/BV/C0/C1/BX/CE /BT/BC /BF /D7 /CT /CP 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/CC/CW/CT/D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/D2 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV ν/BD /B8 ν/BE /B8/CP /D2 /CS ν/BF /BA THE NUMBER OF LIGHT NEUTRINO TYPES FROM COLLIDER EXPERIMENTS Revised March 2008 by D. Karlen (University of Victoria and TRIUMF). The most precise measurements of the number of light neutrino types, Nν, come from studies of Zproduction in e+e− collisions. The invisible partial width, Γ inv,i sd e t e r m i n e db y subtracting the measured visibl e partial widths, corresponding toZdecays into quarks and charged leptons, from the total Z width. The invisible width is assumed to be due to Nνlight neutrino species each contributing the neutrino partial width Γνas given by the Standard Model. In order to reduce the model dependence, the Standard Model value for the ratio ofthe neutrino to charged leptonic partial widths, (Γ ν/Γ/lscript)SM= 1.991±0.001, is used instead of (Γ ν)SMto determine the number of light neutrino types: Nν=Γinv Γ/lscript/parenleftbiggΓ/lscript Γν/parenrightbigg SM. (1) The combined result from the four LEP experiments is Nν= 2.984±0.008 [1]. In the past, when only small samples of Zdecays had been recorded by the LEP experiments and by the Mark II at SLC, the uncertainty in Nνwas reduced by using Standard Model /BH/BE/BG /BH/BE/BG/BH/BE/BG /BH/BE/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/D9/D1/CQ /CT/D6 /D3/CU /C6/CT/D9/D8/D6/CX/D2/D3 /CC /DD/D4 /CT/D7 ﬁts to the measured hadronic cross sections at several center- of-mass energies near the Zresonance. Since this method is much more dependent on the Standard Model, the approachdescribed above is favored. Before the advent of the SLC and LEP, limits on the number of neutrino generations were placed by experiments at lower-energy e +e−colliders by measuring the cross section of the process e+e−→ν νγ.T h eA S P ,C E L L O ,M A C ,M A R KJ , and VENUS experiments observed a total of 3.9 events abovebackground [2], leading to a 95% CL limit of N ν<4.8. This process has a much larger cross section at center-of-massenergies near the Zmass and has been measured at LEP by the ALEPH, DELPHI, L3, and OPAL experiments [3]. These experiments have observed several thousand such events, and the combined result is N ν=3.00±0.08. The same process has also been measured by the LEP experiments at much highercenter-of-mass energies, between 130 and 208 GeV, in searchesfor new physics [4]. Combined with the lower energy data, theresult is N ν=2.92±0.05. Experiments at p pcolliders also placed limits on Nνby determining the total Zwidth from the observed ratio of W±→/lscript±νtoZ→/lscript+/lscript−events [5]. This involved a calculation that assumed Standard Model values for the total Wwidth and the ratio of WandZleptonic partial widths, and used an estimate of the ratio of ZtoWproduction cross sections. Now that the Zw i d t hi sv e r yp r e c i s e l yk n o w nf r o mt h eL E P experiments, the approach is now one of those used to determinetheWwidth. References 1. ALEPH, DELPHI, L3, OPAL, and SLD Collaborations, and LEP Electroweak Working Group, and SLD Electroweak Group, and SLD Heavy Flavour Group, Phys. Reports427, 257 (2006). 2. VENUS: K. Abe et al., Phys. Lett. B232 , 431 (1989); ASP: C. Hearty et al., Phys. Rev. D39, 3207 (1989); CELLO: H.J. Behrend et al., Phys. Lett. B215 , 186 (1988); MAC: W.T. Ford et al., Phys. Rev. D33, 3472 (1986); MARK J: H. Wu, Ph.D. Thesis, Univ. Hamburg (1986). 3. L3: M. Acciarri et al., Phys. Lett. B431 , 199 (1998); DELPHI: P. Abreu et al., Z. Phys. C74, 577 (1997); O P A L :R .A k e r s et al., Z. Phys. C65, 47 (1995); ALEPH: D. Buskulic et al., Phys. Lett. B313 , 520 (1993). 4. DELPHI: J. Abdallah et al., Eur. Phys. J. C38, 395 (2005); L3: P. Achard et al., Phys. Lett. B587 , 16 (2004); ALEPH: A. Heister et al., Eur. Phys. J. C28, 1 (2003); OPAL: G. Abbiendi et al., Eur. Phys. J. C18, 253 (2000). 5. UA1: C. Albajar et al., Phys. Lett. B198 , 271 (1987); UA2: R. Ansari et al., Phys. Lett. B186 , 440 (1987). /C6/D9/D1/CQ /CT/D6 /CU/D6/D3/D1 /CT /B7/CT−/BV/D3/D0/D0/CX/CS/CT/D6/D7 /C6/D9/D1/CQ /CT/D6 /CU/D6/D3/D1 /CT /B7/CT−/BV/D3/D0/D0/CX/CS/CT/D6/D7/C6/D9/D1/CQ /CT/D6 /CU/D6/D3/D1 /CT /B7/CT−/BV/D3/D0/D0/CX/CS/CT/D6/D7 /C6/D9/D1/CQ /CT/D6 /CU/D6/D3/D1 /CT /B7/CT−/BV/D3/D0/D0/CX/CS/CT/D6/D7/C6/D9/D1/CQ /CT/D6 /D3/CU /C4/CX/CV/CW/D8 ν /CC /DD/D4 /CT/D7 /C6/D9/D1/CQ /CT/D6 /D3/CU /C4/CX/CV/CW/D8 ν /CC /DD/D4 /CT/D7/C6/D9/D1/CQ /CT/D6 /D3/CU /C4/CX/CV/CW/D8 ν /CC /DD/D4 /CT/D7 /C6/D9/D1/CQ /CT/D6 /D3/CU /C4/CX/CV/CW/D8 ν /CC /DD/D4 /CT/D7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE. /BL/BK/BG/BC± /BC. /BC/BC/BK/BE /BE. /BL/BK/BG/BC± /BC. /BC/BC/BK/BE/BE. /BL/BK/BG/BC± /BC. /BC/BC/BK/BE /BE. /BL/BK/BG/BC± /BC. /BC/BC/BK/BE /BD/C4/BX/C8/B9/CB/C4/BV /BC/BI /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. 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/C8/BX/C6/C6/B5/C7/C4/C1/CE/BX /BL/BJ /BT/CB/C8 /BJ /BE/BJ /C3/BA/BT/BA /C7/D0/CX/DA/CT/B8 /BW/BA /CC/CW/D3/D1/CP/D7 /B4/C5/C1/C6/C6/B8 /BY/C4/C7/CA/B5/BT/BW /BT/C5 /BL/BI/BV /C8/C4 /BU/BF/BK/BC /BG/BJ/BD /CF/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/CA/BW /BT/C4/C4 /BL/BI/BU /BT/C8/C2 /BG/BJ/BE /BG/BF/BH /BV/BA/CH/BA /BV/CP /D6/CS/CP/D0/D0/B8 /BZ/BA/C5/BA /BY /D9/D0/D0/CT/D6 /B4/CD/BV/CB/BW/B5/BY/C1/BX/C4/BW/CB /BL/BI /C6/CT/DB /BT/D7/D8 /BD /BJ/BJ /BU/BA/BW/BA /BY/CX/CT/D0/CS/D7 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BV/BX/CA/C6/B8 /C5/C1/C6/C6/B7/B5/C3/BX/CA/C6/BT/C6 /BL/BI /C8/CA /BW/BH/BG /BF/BI/BK/BD /C8 /BA/CB/BA /C3/CT/D6/D2/CP/D2/B8 /CB/BA /CB/CP /D6/CZ /CP /D6 /B4/BV/BT/CB/BX/B8 /C7 /CG/BY/CC/C8/B5/BT/C3/BX/CA/CB /BL/BH/BV /CI/C8/C0/CH /BV/BI/BH /BG/BJ /CA/BA /BT/CZ /CT/D6/D7 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/C7/C4/C1/CE/BX /BL/BH /C8/C4 /BU/BF/BH/BG /BF/BH/BJ /C3/BA/BT/BA /C7/D0/CX/DA/CT/B8 /BZ/BA 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/C8/D6/CT/D7/D7 /B4/BD/BL/BJ/BD/B5/CB/C0/CE /BT/CA/CC/CB/C5/BT/C6 /BI/BL /C2/BX/CC/C8/C4 /BL /BD/BK/BG /CE/BA/BY/BA /CB/CW/DA/CP /D6/D8/D7/D1/CP/D2 /B4/C5/C7/CB/CD/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BL /BF/BD/BH/BA/C0/C7 /CH/C4/BX /BI/BG /C6/BT /CC /BE/BC/BF /BD/BD/BC/BK /BY/BA /C0/D3 /DD/D0/CT/B8 /CA/BA/C2/BA /CC /CP /DD/D0/CT/D6 /B4/BV/BT/C5/BU/B5 /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX NEUTRINOLESS DOUBLE- βDECAY Revised November 2007 by P. Vogel (Caltech) and A. Piepke (University of Alabama). Neutrinoless double-beta (0 νββ) decay would signal viola- tion of total lepton number conservation. The process can bemediated by an exchange of a light Majorana neutrino, or byan exchange of other particles. However, the existence of 0 νββ decay requires Majorana neutrino mass, no matter what the actual mechanism is. As long as only a limit on the lifetimeis available, limits on the eﬀective Majorana neutrino mass,on the lepton-number violating right-handed current or otherpossible mechanisms mediating 0 νββdecay, can be obtained, independently of the actual mechanism. These limits are listedin the next three tables, together with a claimed 0 νββdecay signal reported by part of the Heid elberg-Moscow collaboration. A4σexcess of counts at the decay energy is used for a deter- mination of the Majorana neutrino mass. This signal has notyet been independently conﬁrmed. In the following we assume that the exchange of light Majorana neutrinos ( m νi≤10 MeV) contributes dominantly to the decay rate. Besides a dependence on the phase space ( G0ν) and the nu- clear matrix element ( M0ν), the observable 0 νββdecay rate is proportional to the square of the eﬀective Majorana mass /angbracketleftmββ/angbracketright, (T0ν 1/2)−1=G0ν·|M0ν|2·/angbracketleftmββ/angbracketright2,w i t h /angbracketleftmββ/angbracketright2=|/summationtext iU2 eimνi|2. The sum contains, in general, complex CP-phases in U2 ei,i.e., cancellations may occur. For three neutrino ﬂavors, there arethree physical phases for Majorana neutrinos and one for Diracneutrinos. The two additional Majorana phase diﬀerences af- fect only processes to which lepton-number-changing amplitudescontribute. Given the general 3 ×3 mixing matrix for Majorana neutrinos, one can construct other analogous lepton number vi-olating quantities, /angbracketleftm /lscript/lscript/prime/angbracketright=/summationtext iU/lscriptiU/lscript/primeimνi.H o w e v e r , t h e s e a r e currently much less constrained than /angbracketleftmββ/angbracketright. Nuclear structure calculations are needed to deduce /angbracketleftmββ/angbracketright from the decay rate. While G0νcan be calculated reliably, the computation of M0νis subject to uncertainty. Indiscriminate averaging over all published matrix element values would result,for any given nuclide, in a factor of ∼3 uncertainty in the derived /angbracketleftm ββ/angbracketrightvalues. More recent evaluations, insisting that the known 2 νββrate is correctly reproduced, result in a considerable reduction in the spread of the M0νvalues. E.g. in [1] the spread appears to be as low as ±30%. The particle physics quantities to be determined are thus nuclearmodel-dependent, so the half-life measurements are listed ﬁrst.Where possible, we reference the nuclear matrix elements used inthe subsequent analysis. Since rates for the more conventional2νββdecay serve to calibrate the nuclear theory, results for this process are also given. Oscillation experiments utilizin g atmospheric-, accelerator-, solar-, and reactor-produced ne utrinos and anti-neutrinos yield strong evidence that at least some neutrinos are massive.However, these ﬁndings shed no light on the mass hierarchy(i.e.,on the sign of ∆m 2 atm), the absolute neutrino mass values, or the properties of neutrinos under CPT-conjugation (Dirac orMajorana). All conﬁrmed oscillation expe riments can be consistently described using three interacting neutrino species with two mass splittings and three mixing angles. Full three ﬂavor anal-yses such as e.g.[2] yield: ∆m 2 atm=( 2.6±0.4)×10−3eV2 and sin2θatm=0.45+0.16 −0.09for the parameters observed in at- mospheric and accelerator experiments. Oscillations of solar νe and reactor ¯ νelead to ∆m2 ⊙=( 7.92±0.71)×10−5eV2and sin2θ⊙=0.314+0.057 −0.047. (All errors correspond to 95% CL.) The investigation of reactor ¯ νeat∼1 km baseline, combined with solar neutrino and long baseline reactor experiments, indicates that electron type neutrinos couple only weakly to the thirdmass eigenstate with sin 2θ13<0.031. Based on the 3-neutrino analysis: /angbracketleftmββ/angbracketright2≈|cos2θ⊙m1+ ei∆α21sin2θ⊙m2+ei∆α31sin2θ13m3|2,w i t h ∆α21,∆ α 31de- noting the physically relevant Majorana CP-phase diﬀerences (possible Dirac phase δis absorbed in these ∆α). Given the present knowledge of the neutri no oscillation parameters one can derive the relation between the eﬀective Majorana mass and the mass of the lightest neutrino, a s illustrated in the left panel of Fig. 1. The three mass hierarchies allowed by the oscillationdata: normal ( m 1<m 2<m 3), inverted ( m3<m 1<m 2), and degenerate ( m1≈m2≈m3), result in diﬀerent projections. The width of the innermost hatched bands reﬂects the uncer-tainty introduced by the unknown Majorana phases. If the experimental errors of the oscilla tion parameters are taken into /BH/BE/BI /BH/BE/BI/BH/BE/BI /BH/BE/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD account, then the allowed areas are widened as shown by the outer bands of Fig. 1. Because of the overlap of the diﬀerentmass scenarios, a measurement of /angbracketleftm ββ/angbracketrightin the degenerate or inversely hierarchical ranges would not determine the hierarchy.The middle panel of Fig. 1 depicts the relation of /angbracketleftm ββ/angbracketrightwith the summed neutrino mass M=m1+m2+m3, constrained by observational cosmology. The oscillation data thus allow atest of whether observed values of /angbracketleftm ββ/angbracketrightandMare consistent within the 3 neutrino framework. The right hand panel ofFig. 1, ﬁnally, shows /angbracketleftm ββ/angbracketrightas a function of the average mass /angbracketleftmβ/angbracketright=[Σ|Uei|2m2 νi]1/2determined through the analysis of low energy beta decays. The rather large intrinsic width of the ββ decay constraint essentially does not allow one to positively identify the inverted hierarchy, and thus the sign of ∆m2 atm, even in combination with these ot her observables. Naturally, if the value of /angbracketleftmββ/angbracketright≤0.01 eV is ever established, then normal hierarchy becomes the only possible scenario. Figure 1: The left panel shows the depen- dence of /angbracketleftmββ/angbracketrighton the absolute mass of the light- est neutrino mmin. The middle panel shows /angbracketleftmββ/angbracketrightas a function of the summed neutrino mass M, while the right panel depicts /angbracketleftmββ/angbracketright as a function of the mass /angbracketleftmβ/angbracketright. In all pan- els, the width of the hatched areas is due tothe unknown Majorana phases and thus irre-ducible. The allowed areas given by the solid lines are obtained by taking into account the errors of the oscillation parameters. The twosets of solid lines correspond to the normal andinverted hierarchies. These sets merge into each other for /angbracketleftm ββ/angbracketright≥0.1 eV, which corresponds to the degenerate mass pattern.It should be noted that systematic uncertainties of the nuclear matrix elements are not folded into the mass limitsreported by ββdecay experiments. Taking this additional uncertainty into account would further widen the projections.The uncertainties in oscillati on parameterers aﬀect the width of the allowed bands in an asymmetric manner, as shown in Fig. 1. For example, for the degenerate mass pattern ( /angbracketleftm ββ/angbracketright≥ 0.1 eV), the upper edge is simply /angbracketleftmββ/angbracketright∼m,w h e r e mis the common mass of the degenera te multiplet, independent of the oscillation parameters, while the lower edge is mcos(2θ⊙). Similar arguments explain the other features of Fig. 1. If the neutrinoless double-beta decay is observed, it will be possible to ﬁx a range of absolute values of the masses mνi. Unlike the direct neutrino mass measurements, however, a limit on/angbracketleftmββ/angbracketrightdoes not allow one to constrain the individual mass values mνieven when the mass diﬀerences ∆m2are known. Neutrino oscillation data imply, for the ﬁrst time, the existence of a lower limit ∼0.012 eV for the Majorana neutrino mass for the inverted hierarchy mass pattern while /angbracketleftmββ/angbracketrightcould, by ﬁne tuning, vanish in the case of the normal mass hierarchy.Several new double-beta searches have been proposed to probe the interesting /angbracketleftm ββ/angbracketrightmass range. If lepton-number-violating right-handed current weak in- teractions exist, their streng th can be characterized by the phenomenological coupling constants ηandλ(ηdescribes the coupling between the right-handed lepton current and left-handed quark current while λdescribes the coupling when both currents are right-handed). The 0 νββdecay rate then depends on/angbracketleftη/angbracketright=η/summationtext iUeiVeiand/angbracketleftλ/angbracketright=λ/summationtext iUeiVeithat vanish for massless or unmixed neutrinos ( V/lscriptjis a matrix analogous to U/lscriptj but describing the mixing with the hypothetical right-handed neutrinos). This mechanism of the 0 νββdecay could be, in principle, distinguished from the light Majorana neutrino ex-change by the observation of the single electron spectra. Thelimits on /angbracketleftη/angbracketrightand/angbracketleftλ/angbracketrightare listed in a separate table. The reader is cautioned that a number of ear lier experiments did not distin- guish between ηandλ. In addition, see the section on majoron searches for additional limits set by these experiments. References 1. V.A. Rodin et al., Phys. Rev. C68, 044302 (2003); V.A. Rodin et al., Nucl. Phys. A766 , 107 (2006); erratum, Nucl. Phys. A793 , 213 (2007). 2. G.L. Fogli et al., Phys. Rev. D75, 053001 (2007). /C0/CP/D0/CU/B9/D0/CX/CU/CT /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /C0/CP/D0/CU/B9/D0/CX/CU/CT /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD/C0/CP/D0/CU/B9/D0/CX/CU/CT /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /C0/CP/D0/CU/B9/D0/CX/CU/CT /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD/C1/D2 /D1/D3/D7/D8 /CR/CP/D7/CT/D7 /D8/CW/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /B4/CI/B8/BT/B5 → /B4/CI− /BE/B8/BT/B5 /B7 /BE /CT−/B7/B4 /BC /D3 /D6/BE /B5 ν/CT /D8/D3 /D8/CW/CT /BC /B7/CV/D6/D3/D9/D2/CS/D7/D8/CP/D8/CT /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D2/D9/CR/D0/CT/D9/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /DB /CT /CP/D0/D7/D3 /D0/CX/D7/D8 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /D8/CW/CP/D8 /CX/D2/CR/D6/CT/CP/D7/CT /D8/CW/CT/D2/D9/CR/D0/CT/CP /D6/CR /CW /CP /D6/CV/CT /B4/BE /CT /B7/B8 /CT /B7/BB/BX/BV /CP/D2/CS /BX/BV/BX/BV/B5 /CP/D2/CS /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /D8/D3 /CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT/D7 /D3/CU /D8/CW/CT /AC/D2/CP/D0/D2/D9/CR/D0/CT/CX /B4/BC /B7 i /B8/BE /B7/B8 /CP/D2/CS /BE /B7 i /B5/BA /C1/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C4/CX/D7/D8/CX/D2/CV/D7/B8 /D3/D2/D0/DD /CQ /CT/D7/D8 /D3 /D6 /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT /D0/CX/D1/CX/D8/D7 /D3 /D6/D0/CX/CU/CT/D8/CX/D1/CT/D7 /CU/D3 /D6 /CT/CP/CR/CW /CX/D7/D3/D8/D3/D4 /CT /CP /D6/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /BY /D3 /D6/BEν /CS/CT/CR/CP /DD /B8 /DB/CW/CX/CR/CW /CX/D7 /DB /CT/D0/D0 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/B8 /D3/D2/D0/DD/D1/CT/CP/D7/D9/D6/CT/CS /CW/CP/D0/CU/B9/D0/CX/DA/CT/D7 /CP /D6/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/D8/BD/ /BE /B4/BD/BC /BE/BD/DD/D6/B5 /BV/C4 /B1 /C1/CB/C7/CC/C7/C8/BX /CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BX/CC/C0/C7/BW /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC/BA/BC/BC/BG /BL/BC /BI/BG/CI/D2 /BCν /BE/C3 /CI/D2/CF /C7/BG /D7/CR/CX/D2/D8/BA /BD/BU/BX/C4/C4/C1 /BC/BK > /BC/BA/BE/BE /BL/BC /BI/BG/CI/D2 /BCν /CI/D2/CF /C7/BG /D7/CR/CX/D2/D8/BA /BE/BU/BX/C4/C4/C1 /BC/BK /BH/BE/BJ /BH/BE/BJ/BH/BE/BJ /BH/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /BC. /BH/BJ /B7/BC. /BD/BF − /BC. /BC/BL± /BC. /BC/BK /BI/BK /BD/BC/BC/C5/D3 /BEν /BC /B7→ /BC /B7/BD /C6/BX/C5/C7/B9/BF /BF/BT/CA/C6/C7/C4/BW /BC/BJ > /BK/BL /BL/BC /BD/BC/BC/C5/D3 /BCν /BC /B7→ /BC /B7/BD /C6/BX/C5/C7/B9/BF /BG/BT/CA/C6/C7/C4/BW /BC/BJ > /BD/BA/BD /BL/BC /BD/BC/BC/C5/D3 /BEν /BC /B7→ /BE /B7/C6/BX/C5/C7/B9/BF /BH/BT/CA/C6/C7/C4/BW /BC/BJ > /BD/BI/BC /BL/BC /BD/BC/BC/C5/D3 /BCν /BC /B7→ /BE /B7/C6/BX/C5/C7/B9/BF /BI/BT/CA/C6/C7/C4/BW /BC/BJ > /BC/BA/BC/BC/BD/BL /BL/BC /BJ/BG/CB/CT /BCν /B7/BEνγ /CX/D2 /BZ/CT /CS/CT/D8/BA /BJ/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ > /BC/BA/BC/BC/BH/BH /BL/BC /BJ/BG/CB/CT /BCν /B7/BEν /BC /B7→ /BE /B7/BEγ /CX/D2 /BZ/CT /CS/CT/D8/BA /BK/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ > /B4/BD. /BL/DF /BI. /BC/B5 /BD/BC− /BG/BL/BC /BD/BE/BC/CC /CT /BCνγ /CX/D2 /BZ/CT /CS/CT/D8/BA /BL/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ /BU > /BD. /BL× /BD/BC− /BG/BL/BC /BD/BE/BC/CC /CT /BCν /B7/BEνγ /CX/D2 /BZ/CT /CS/CT/D8/BA /BD/BC/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ /BU > /BJ. /BH× /BD/BC− /BG/BL/BC /BD/BE/BC/CC /CT /BCν /B7/BEν /BC /B7→ /BE /B7γ /CX/D2 /BZ/CT /CS/CT/D8/BA /BD/BD/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ /BU > /BD. /BD/BL× /BD/BC− /BG/BL/BC /BI/BG/CI/D2 /BCν /BV/CS/CI/D2/CC /CT /CR/CP/D0/D3 /D6/CX/D1/BA /BD/BE/BU/C4/C7 /CG/C0/BT/C5 /BC/BJ > /BD. /BE/BD× /BD/BC− /BG/BL/BC /BD/BE/BC/CC /CT /BCν /BV/CS/CI/D2/CC /CT /CR/CP/D0/D3 /D6/CX/D1/BA /BD/BF/BU/C4/C7 /CG/C0/BT/C5 /BC/BJ > /BE. /BI/BK× /BD/BC− /BI/BL/BC /BD/BE/BC/CC /CT /BCν /BV/CS/CI/D2/CC /CT /CR/CP/D0/D3 /D6/CX/D1/BA /BD/BG/BU/C4/C7 /CG/C0/BT/C5 /BC/BJ > /BL. /BJ/BE× /BD/BC− /BI/BL/BC /BD/BE/BC/CC /CT /BCν /BC /B7→ /BE /B7/BD /BV/CS/CI/D2/CC /CT /CR/CP/D0/D3 /D6/CX/D1/BA /BD/BH/BU/C4/C7 /CG/C0/BT/C5 /BC/BJ /BE/BE/BF/BC/BC /B7/BG /BG /BC /BC − /BF/BD/BC/BC /BI/BK /BJ/BI/BZ/CT /BCν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BD/BI/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BI /BT > /BD/BK/BC/BC /BL/BC /BD/BF/BC/CC /CT /BCν /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BD/BJ/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BH > /BG/BI/BC /BL/BC /BD/BC/BC/C5/D3 /BCν /C6/BX/C5/C7/B9/BF /BD/BK/BT/CA/C6/C7/C4/BW /BC/BH /BT > /BD/BC/BC /BL/BC /BK/BE/CB/CT /BCν /C6/BX/C5/C7/B9/BF /BD/BL/BT/CA/C6/C7/C4/BW /BC/BH /BT/B4/BJ. /BD/BD± /BC. /BC/BE± /BC. /BH/BG/B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /C6/BX/C5/C7/B9/BF /BE/BC/BT/CA/C6/C7/C4/BW /BC/BH /BT/B4/BL. /BI± /BC. /BF± /BD. /BC/B5/BX/B9/BE /BK/BE/CB/CT /BEν /C6/BX/C5/C7/B9/BF /BE/BD/BT/CA/C6/C7/C4/BW /BC/BH /BT > /BH/BH/BC /BL/BC /BD/BF/BC/CC /CT /BCν /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BE/BE/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BG > /BF/BD/BC /BL/BC /BD/BC/BC/C5/D3 /BCν /C6/BX/C5/C7/B9/BF /BE/BF/BT/CA/C6/C7/C4/BW /BC/BG > /BD/BG/BC /BL/BC /BK/BE/CB/CT /BCν /C6/BX/C5/C7/B9/BF /BE/BG/BT/CA/C6/C7/C4/BW /BC/BG/B4/BJ. /BI/BK± /BC. /BC/BE± /BC. /BH/BG/B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /C6/BX/C5/C7/B9/BF /BE/BH/BT/CA/C6/C7/C4/BW /BC/BG/B4/BD/BC. /BF± /BC. /BF± /BC. /BJ/B5/BX/B9/BE /BK/BE/CB/CT /BEν /C6/BX/C5/C7/B9/BF /BE/BI/BT/CA/C6/C7/C4/BW /BC/BG/BC. /BD/BG /B7/BC. /BC/BG − /BC. /BC/BE± /BC. /BC/BF /BI/BK /BD/BH/BC/C6/CS /BCν /B7/BEν /BC /B7→ /BC /B7/BDγ /CX/D2 /BZ/CT /CS/CT/D8/BA /BE/BJ/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BG/BD/BD/BL/BC/BC /B7 /BE/BL/BL/BC/BC − /BH/BC/BC/BC /BL/BL. /BJ /BJ/BI/BZ/CT /BCν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BE/BK/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BG /BT > /BD/BG /BL/BC /BG/BK/BV/CP /BCν /BV/CP/BY/BE /D7/CR/CX/D2/D8/BA /BE/BL/C7/BZ/BT /CF /BT /BC/BG > /BE/BD/BC /BL/BC /BD/BF/BC/CC /CT /BCν /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BF/BC/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF > /BF/BD /BL/BC /BD/BF/BC/CC /CT /BCν /BC /B7→ /BE /B7/BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BF/BD/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF/BC. /BI/BD± /BC. /BD/BG /B7/BC. /BE/BL − /BC. /BF/BH /BL/BC /BD/BF/BC/CC /CT /BEν /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BF/BE/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF > /BD/BD/BC /BL/BC /BD/BE/BK/CC /CT /BCν /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BF/BF/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF/B4/BC. /BC/BE/BL /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF /B5 /BD/BD/BI/BV/CS /BEν /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BF/BG/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BD/BJ/BC /BL/BC /BD/BD/BI/BV/CS /BCν /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BF/BH/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BE/BL /BL/BC /BD/BD/BI/BV/CS /BCν /BC /B7→ /BE /B7 /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BF/BI/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BD/BG /BL/BC /BD/BD/BI/BV/CS /BCν /BC /B7→ /BC /B7/BD /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BF/BJ/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF > /BI /BL/BC /BD/BD/BI/BV/CS /BCν /BC /B7→ /BC /B7/BE /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BF/BK/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF/BD. /BJ/BG± /BC. /BC/BD /B7/BC. /BD/BK − /BC. /BD/BI /BJ/BI/BZ/CT /BEν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BF/BL/BW/C7/BX/CA/CA /BC/BF > /BD/BH/BJ/BC/BC /BL/BC /BJ/BI/BZ/CT /BCν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BG/BC/BT/BT/C4/CB/BX/CC/C0 /BC/BE /BU > /BH/BK /BL/BC /BD/BF/BG/CG/CT /BCν /C4/CX/D5/D9/CX/CS /CG/CT /CB/CR/CX/D2/D8/BA /BG/BD/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BE /BW > /BD/BE/BC/BC /BL/BC /BD/BF/BI/CG/CT /BCν /C4/CX/D5/D9/CX/CS /CG/CT /CB/CR/CX/D2/D8/BA /BG/BE/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BE /BW/BD/BH/BC/BC/BC /B7/BD /BI /BK /BC /BC /BC − /BJ/BH/BC/BC /BJ/BI/BZ/CT /BCν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BG/BF/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BE /BW/B4/BJ. /BE± /BC. /BL± /BD. /BK/B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /C4/CX/D5/BA /BT/D6 /CX/D3/D2/CX/DE/BA /BG/BG/BT/CB/C0/C1/CC/C3 /C7 /CE /BC/BD > /BG. /BL /BL/BC /BD/BC/BC/C5/D3 /BCν /C4/CX/D5/BA /BT/D6 /CX/D3/D2/CX/DE/BA /BG/BH/BT/CB/C0/C1/CC/C3 /C7 /CE /BC/BD > /BD. /BF /BL/BC /BD/BI/BC/BZ/CS /BCν /BZ/CS/BE /CB/CX/C7/BH /BM/BV/CT /BG/BI/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD > /BD. /BF /BL/BC /BD/BI/BC/BZ/CS /BCν /BC /B7→ /BE /B7/BZ/CS/BE /CB/CX/C7/BH /BM/BV/CT /BG/BJ/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BD/BC. /BH/BL /B7/BC. /BD/BJ − /BC. /BD/BD± /BC. /BC/BI /BD/BC/BC/C5/D3 /BCν /B7/BEν /BC /B7→ /BC /B7/BD /BZ/CT /CR/D3/CX/D2/CR/BA /BG/BK/BW/BX/BU/CA/BT/BX/BV/C3/BX/C4/BA/BA/BA /BC/BD > /BH/BH /BL/BC /BD/BC/BC/C5/D3 /BCν /B8/angbracketleftbig/D1ν/angbracketrightbig/BX/C4/BX/BZ/BT/C6/CC /CE /BG/BL/BX/C2/C1/CA/C1 /BC/BD > /BG/BE /BL/BC /BD/BC/BC/C5/D3 /BCν /B8/angbracketleftbig λ/angbracketrightbig/BX/C4/BX/BZ/BT/C6/CC /CE /BG/BL/BX/C2/C1/CA/C1 /BC/BD > /BG/BL /BL/BC /BD/BC/BC/C5/D3 /BCν /B8/angbracketleftbig η/angbracketrightbig/BX/C4/BX/BZ/BT/C6/CC /CE /BG/BL/BX/C2/C1/CA/C1 /BC/BD > /BD/BL/BC/BC/BC /BL/BC /BJ/BI/BZ/CT /BCν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BH/BC/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BD/BD. /BH/BH± /BC. /BC/BC/BD /B7/BC. /BD/BL − /BC. /BD/BH /BL/BC /BJ/BI/BZ/CT /BEν /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BH/BD/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BD/B4/BL. /BG± /BF. /BE/B5/BX/B9/BF /BL/BC /BL/BI/CI/D6 /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /BH/BE/CF/C1/BX/CB/BX/CA /BC/BD/BC. /BC/BG/BE /B7/BC. /BC/BF/BF − /BC. /BC/BD/BF /BG/BK/BV/CP /BEν /BZ/CT /D7/D4 /CT/CR/D8/D6/D3/D1/CT/D8/CT/D6 /BH/BF/BU/CA/CD/BW /BT/C6/C1/C6 /BC/BC/BC. /BC/BE/BD /B7/BC. /BC/BC/BK − /BC. /BC/BC/BG± /BC. /BC/BC/BE /BL/BI/CI/D6 /BEν /C6/BX/C5/C7/B9/BE /BH/BG/BT/CA/C6/C7/C4/BW /BL/BL > /BD. /BC /BL/BC /BL/BI/CI/D6 /BCν /C6/BX/C5/C7/B9/BE /BH/BG/BT/CA/C6/C7/C4/BW /BL/BL/B4/BK. /BF± /BD. /BC± /BC. /BJ/B5/BX/B9/BE /BK/BE/CB/CT /BEν /C6/BX/C5/C7/B9/BE /BH/BH/BT/CA/C6/C7/C4/BW /BL/BK > /BL. /BH /BL/BC /BK/BE/CB/CT /BCν /C6/BX/C5/C7/B9/BE /BH/BI/BT/CA/C6/C7/C4/BW /BL/BK > /BE. /BK /BL/BC /BK/BE/CB/CT /BCν /BC /B7→ /BE /B7/C6/BX/C5/C7/B9/BE /BH/BJ/BT/CA/C6/C7/C4/BW /BL/BK/B4/BJ. /BI /B7/BE. /BE − /BD. /BG /B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /CB/CX/B4/C4/CX/B5 /BH/BK/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BL/BJ/B4/BI. /BK/BE /B7/BC. /BF/BK − /BC. /BH/BF± /BC. /BI/BK/B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /CC/C8/BV /BH/BL/BW/BX/CB/C1/C4 /CE /BT /BL/BJ/B4/BI. /BJ/BH /B7/BC. /BF/BJ − /BC. /BG/BE± /BC. /BI/BK/B5/BX/B9/BF /BD/BH/BC/C6/CS /BEν /CC/C8/BV /BI/BC/BW/BX/CB/C1/C4 /CE /BT /BL/BJ > /BD. /BE /BL/BC /BD/BH/BC/C6/CS /BCν /CC/C8/BV /BI/BD/BW/BX/CB/C1/C4 /CE /BT /BL/BJ/B4/BF. /BJ/BH± /BC. /BF/BH± /BC. /BE/BD/B5/BX/B9/BE /BD/BD/BI/BV/CS /BEν /BC /B7→ /BC /B7/C6/BX/C5/C7 /BE /BI/BE/BT/CA/C6/C7/C4/BW /BL/BI/BC. /BC/BG/BF /B7/BC. /BC/BE/BG − /BC. /BC/BD/BD± /BC. /BC/BD/BG /BG/BK/BV/CP /BEν /CC/C8/BV /BI/BF/BU/BT/C4 /CH/CB/C0 /BL/BI/BC. /BJ/BL± /BC. /BD/BC /BD/BF/BC/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /BI/BG/CC /BT/C3/BT /C7/C3/BT /BL/BI/BC. /BI/BD /B7/BC. /BD/BK − /BC. /BD/BD /BD/BC/BC/C5/D3 /BCν /B7/BEν /BC /B7→ /BC /B7/BDγ /CX/D2 /C0/C8/BZ/CT /BI/BH/BU/BT/CA/BT/BU/BT/CB/C0 /BL/BH/B4/BL. /BH± /BC. /BG± /BC. /BL/B5/BX/B9/BF /BD/BC/BC/C5/D3 /BEν /C6/BX/C5/C7 /BE /BW /BT/CB/CB/C1/BX /BL/BH > /BC. /BI /BL/BC /BD/BC/BC/C5/D3 /BCν /BC /B7→ /BC /B7/BD /C6/BX/C5/C7 /BE /BW /BT/CB/CB/C1/BX /BL/BH/BC. /BC/BE/BI /B7/BC. /BC/BC/BL − /BC. /BC/BC/BH /BD/BD/BI/BV/CS /BEν /BC /B7→ /BC /B7/BX/C4/BX/BZ/BT/C6/CC /C1/CE /BX/C2/C1/CA/C1 /BL/BH/BC. /BC/BD/BJ /B7/BC. /BC/BD/BC − /BC. /BC/BC/BH± /BC. /BC/BC/BF/BH /BD/BH/BC/C6/CS /BEν /BC /B7→ /BC /B7/CC/C8/BV /BT/CA/CC/BX/C5/BX/CE /BL/BF/BC. /BC/BF/BL± /BC. /BC/BC/BL /BL/BI/CI/D6 /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /C3/BT /CF /BT/CB/C0/C1/C5/BT /BL/BF/BE. /BJ± /BC. /BD /BD/BF/BC/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /BU/BX/CA/C6/BT /CC/C7 /CF/BA/BA/BA /BL/BE/BJ/BE/BC/BC± /BG/BC/BC /BD/BE/BK/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /BI/BI/BU/BX/CA/C6/BT /CC/C7 /CF/BA/BA/BA /BL/BE> /BE/BJ /BI/BK /BK/BE/CB/CT /BCν /BC /B7→ /BC /B7/CC/C8/BV /BX/C4/C4/C1/C7/CC/CC /BL/BE/BC. /BD/BC/BK /B7/BC. /BC/BE/BI − /BC. /BC/BC/BI /BK/BE/CB/CT /BEν /BC /B7→ /BC /B7/CC/C8/BV /BX/C4/C4/C1/C7/CC/CC /BL/BE/BE. /BC± /BC. /BI /BE/BF/BK/CD /BCν /B7/BEν /CA/CP/CS/CX/D3 /CR/CW/CT/D1 /BI/BJ/CC/CD/CA/C3/BX/CE/C1/BV/C0 /BL/BD > /BL. /BH /BJ/BI /BG/BK/BV/CP /BCν /BV/CP/BY/BE /D7/CR/CX/D2/D8/BA /CH/C7/CD /BL/BD/BC. /BD/BE± /BC. /BC/BD± /BC. /BC/BG /BI/BK /BK/BE/CB/CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1/BA /BI/BK/C4/C1/C6 /BK/BK/BC. /BJ/BH± /BC. /BC/BF± /BC. /BE/BF /BI/BK /BD/BF/BC/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1/BA /BI/BL/C4/C1/C6 /BK/BK/BD/BK/BC/BC± /BJ/BC/BC /BI/BK /BD/BE/BK/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1/BA /BJ/BC/C4/C1/C6 /BK/BK /BU/BE. /BI/BC± /BC. /BE/BK /BD/BF/BC/CC /CT /BCν /B7/BEν /BZ/CT/D3 /CR/CW/CT/D1 /BJ/BD/C3/C1/CA/CB/CC/BX/C6 /BK/BF/BD/BU/BX/C4/C4/C1/BC/BK /D9/D7/CT /CI/D2/CF /C7/BG /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/CX/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 /CS/D3/D9/CQ/D0/CT /C3/B9/D7/CW/CT/D0/D0/CT/D0/CT/CR/D8/D6/D3/D2 /CR/CP/D4/D8/D9/D6/CT /CS/CT/CR/CP /DD/D3 /CU /BI/BG/CI/D2/BA /CB/D0/CX/CV/CW/D8/D0/DD /DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /CR/CP/D4/D8/D9/D6/CT /CU/D6/D3/D1 /D3/D8/CW/CT/D6/D7/CW/CT/D0/D0/D7/BA /CC/CW/CT /CW/CP/D0/AD/CX/CU/CT /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BE ν /D1/D3 /CS/CT /CX/D7 /BI . /BE× /BD/BC /BD/BK/DD /CT/CP /D6/D7/BA /BE/BU/BX/C4/C4/C1/BC/BK /D9/D7/CT /CI/D2/CF /C7/BG /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/CX/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D0/CT/D7/D7 β /B7/D4/D0/D9/D7 /CT/D0/CT/CR/D8/D6/D3/D2/CR/CP/D4/D8/D9/D6/CT /CS/CT/CR/CP /DD/D3 /CU /BI/BG/CI/D2/BA /CC/CW/CT /CW/CP/D0/AD/CX/CU/CT /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /BE ν /D1/D3 /CS/CT /CX/D7 /BE . /BD× /BD/BC /BE/BC/DD /CT/CP /D6/D7/BA /BF/BY/CX/D6/D7/D8 /CT/DC/CR/D0/D9/D7/CX/DA/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BE ν /B9/CS/CT/CR/CP /DD /D8/D3 /D8/CW/CT /AC/D6/D7/D8 /CT/DC/CR/CX/D8/CT/CS /BC /B7/BD /B9/D7/D8/CP/D8/CT /D3/CU /CS/CP/D9/CV/CW/D8/CT/D6 /D2/D9/CR/D0/CT/D9/D7/BA/BT/CA/C6/C7/C4/BW /BC/BJ /D9/D7/CT /D8/CW/CT /C6/BX/C5/C7/B9/BF /D8/D6/CP/CR/CZ/CX/D2/CV /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D8/D3 /CS/CT/D8/CT/CR/D8 /CP/D0/D0 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CT/D1/CX/D8/D8/CT/CS /CX/D2 /CS/CT/CR/CP /DD /BA/CA/CT/D7/D9/D0/D8 /CP/CV/D6/CT/CT/D7 /DB/CX/D8/CW /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /B4/BC ν /B7 /BEν /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BW/BX/BU/CA/BT/BX/BV/C3/BX/C4/BX/BX/CA /BC/BD/BA /BG/C4/CX/D1/CX/D8 /D3/D2 /BCν /B9/CS/CT/CR/CP /DD /D8/D3 /D8/CW/CT /AC/D6/D7/D8 /CT/DC/CR/CX/D8/CT/CS /BC /B7/BD /B9/D7/D8/CP/D8/CT /D3/CU /CS/CP/D9/CV/CW/D8/CT/D6 /D2/D9/CR/D0/CT/D9/D7 /D9/D7/CX/D2/CV /C6/BX/C5/C7/B9/BF/D8/D6/CP/CR/CZ/CX/D2/CV /CR/CP/D0/D3 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/BL/BC /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BA /C1/CU /D8/CW/CX/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D7 /D2/CT/CV/D0/CT/CR/D8/CT/CS/B8 /CP/D2/CS /D3/D2/D0/DD /D7/D8/CP/D8/CX/D7/B9/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS/B8 /D8/CW/CT /D6/CP/D2/CV/CT /CX/D2/angbracketleftbig/D1/angbracketrightbig/CQ /CT/CR/D3/D1/CT/D7 /B4/BC . /BE/DF/BC. /BI/B5 /CT/CE /CP/D8 /D8/CW/CT /BF σ /D0/CT/DA/CT/D0/BA/BK/BD/BV/CP/D0/D3 /D6/CX/D1/CT/D8/D6/CX/CR /BV/CP/BY/BE /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/D3 /D6/BA /CA/CP/D2/CV/CT /D3/CU /D0/CX/D1/CX/D8/D7 /D6/CT/AD/CT/CR/D8/D7 /CP/D9/D8/CW/D3 /D6/D7/B3 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D8/CW/CT /D9/D2/CR/CT/D6/B9/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/BA /CA/CT/D4/D0/CP/CR/CT/D7 /CH/C7/CD /BL/BD /CP/D7 /D8/CW/CT /D1/D3/D7/D8 /D7/D8/D6/CX/D2/CV/CT/D7/D8 /D0/CX/D1/CX/D8 /CQ/CP/D7/CT/CS/D3/D2 /BG/BK/BV/CP/BA/BK/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/CB/CB/BT/C6/BW/CA/BX/C4/C4/C7 /BC/BC/BA /BV/D6/DD /D3/CV/CT/D2/CX/CR /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D7/CT/CP /D6/CR/CW/BA /CA/CT/D4 /D3 /D6/D8/CT/CS /CP /D6/CP/D2/CV/CT/D6/CT/AD/CT/CR/D8/CX/D2/CV /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7/BA/BK/BF/C4/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig/D1ν/angbracketrightbig/CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/CC /BT /CD/BW/CC /BL/BC /CP/D2/CS /BT/CA/C6/C7/C4/BW /BL/BI/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BW /BT/C6/BX/CE/C1/BV/C0 /BC/BC/BA/BK/BG/BT/BT/C4/CB/BX/CC/C0 /BC/BE /BU /D6/CT/D4 /D3 /D6/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D0/CX/D1/CX/D8/D7 /D3/D2/angbracketleftbig/D1ν/angbracketrightbig/D6/CT/AD/CT/CR/D8/D7 /D8/CW/CT /D7/D4 /D6/CT/CP/CS /D3/CU /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D2/D9/B9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/BA /BX/DC/CR/D0/D9/CS/CT/D7 /D4/CP /D6/D8 /D3/CU /CP/D0/D0/D3 /DB /CT/CS /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BD /BU /BA/BK/BH/BU/BX/CA/C6/BT/BU/BX/C1/BC/BE /BW /D0/CX/D1/CX/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/C1/C5/C3 /C7 /CE/C1/BV /BC/BE/BA /CC/CW/CT /D6/CP/D2/CV/CT /D3/CU/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7/CT/D7 /CQ/CP/D7/CT/CS /D3/D2 /CP /DA/CP /D6/CX/CT/D8 /DD /D3/CU /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /CX/D7 /BD . /BD/DF/BE. /BL /CT/CE/BA/BK/BI/C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BE /BW /CX/D7 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP/CR/D3/D0/D0/CT/CR/D8/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CX/CS/CT/D0/CQ /CT/D6/CV/B9/C5/D3/D7/CR/D3 /DB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B8 /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BD /BU /BA /C5/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /CX/D2 /CB/CC /BT /CD/BW/CC /BL/BC /CW/CP/DA/CT /CQ /CT/CT/D2 /D9/D7/CT/CS/BA /CB/CT/CT/D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2 /D8/CW/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/BA /CB/CT/CT /CP/D0/D7/D3 /C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BE /BU /BA/BK/BJ/CC/CW/CT /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/angbracketleftbig/D1ν/angbracketrightbig/DA/CP/D0/D9/CT/D7 /D6/CT/AD/CT/CR/D8/D7 /D8/CW/CT /D7/D4 /D6/CT/CP/CS /D3/CU /D8/CW/CT /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/BA/C7/D2 /CP/DC/CX/D7 /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CX/D2/CV/angbracketleftbig λ/angbracketrightbig/BP/angbracketleftbig η/angbracketrightbig/BP/BC/BA/BK/BK/C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BD /D9/D7/CT/D7 /D8/CW/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /CQ /DD/CB /CC /BT /CD/BW/CC /BL/BC/BA /CD/D7/CX/D2/CV /D7/CT/DA/CT/D6/CP/D0/D3/D8/CW/CT/D6 /D1/D3 /CS/CT/D0/D7 /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /CR/D3/D9/D0/CS /DB /D3 /D6/D7/CT/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /D9/D4 /D8/D3 /BD. /BE/CT /CE /BA /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D1/D3/D7/D8/D7/D8/D6/CX/D2/CV/CT/D2/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CQ /D3/D9/D2/CS /D3/D2 /D1ν /BA /C1/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT /CD/BW/C1/CB /BL/BL /BU /BA/BK/BL/BT/CA/C6/C7/C4/BW /BL/BL /D0/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/CC /BT /CD/BW/CC /BL/BC/BA/BL/BC/BU/BX/CA/C6/BT /CC/C7 /CF/C1/BV/CI /BL/BE /AC/D2/CS/D7 /D8/CW/CT/D7/CT /D1/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D1/CT/CP/B9/D7/D9/D6/CT/CS /CV/CT/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /CX/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BC ν /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW/BA /CC/CW/CT /D6/CP/D2/CV/CT /CX/D7 /D8/CW/CT /D6/CP/D2/CV/CT/CU/D3/D9/D2/CS /D9/D7/CX/D2/CV /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /C0/BT/CG/CC/C7/C6 /BK/BG/B8 /CC/C7/C5/C7/BW /BT /BK/BJ/B8 /CP/D2/CS /CB/CD/C0/C7/C6/BX/C6 /BL/BD/BA/BY /D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /BU/BX/CA/C6/BT /CC/C7 /CF/C1/BV/CI /BL/BF/BA/BL/BD/BX/C4/C4/C1/C7/CC/CC /BL/BE /D9/D7/CT/D7 /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /C0/BT/CG/CC/C7/C6 /BK/BG/BA/C4/CX/D1/CX/D8/D7 /D3/D2 /C4/CT/D4/D8/D3/D2/B9/C6/D9/D1/CQ /CT/D6 /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /CE /B7 /BT /B5 /BV/D9/D6/D6/CT/D2/D8 /BT/CS/D1/CX/DC/D8/D9/D6/CT /C4/CX/D1/CX/D8/D7 /D3/D2 /C4/CT/D4/D8/D3/D2/B9/C6/D9/D1/CQ /CT/D6 /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /CE /B7 /BT /B5 /BV/D9/D6/D6/CT/D2/D8 /BT/CS/D1/CX/DC/D8/D9/D6/CT/C4/CX/D1/CX/D8/D7 /D3/D2 /C4/CT/D4/D8/D3/D2/B9/C6/D9/D1/CQ /CT/D6 /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /CE /B7 /BT /B5 /BV/D9/D6/D6/CT/D2/D8 /BT/CS/D1/CX/DC/D8/D9/D6/CT /C4/CX/D1/CX/D8/D7 /D3/D2 /C4/CT/D4/D8/D3/D2/B9/C6/D9/D1/CQ /CT/D6 /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /CE /B7 /BT /B5 /BV/D9/D6/D6/CT/D2/D8 /BT/CS/D1/CX/DC/D8/D9/D6/CT/BY /D3 /D6 /D6/CT/CP/D7/D3/D2/D7 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /CP/D8 /D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /DB /CT /D0/CX/D7/D8 /D3/D2/D0/DD /D6/CT/D7/D9/D0/D8/D7/CU/D6/D3/D1 /BD/BL/BK/BL /CP/D2/CS /D0/CP/D8/CT/D6/BA/angbracketleftbigλ/angbracketrightbig/BPλ/summationtext/CD/CT/CY /CE/CT/CY /CP/D2/CS/angbracketleftbigη/angbracketrightbig/BPη/summationtext/CD/CT/CY /CE/CT/CY /B8 /DB/CW/CT/D6/CT /D8/CW/CT /D7/D9/D1 /CX/D7/D3/DA/CT/D6 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7/BA /CC/CW/CX/D7 /D7/D9/D1 /DA/CP/D2/CX/D7/CW/CT/D7 /CU/D3 /D6 /D1/CP/D7/D7/D0/CT/D7/D7 /D3 /D6 /D9/D2/D1/CX/DC/CT/CS/D2/CT/D9/D8/D6/CX/D2/D3/D7/BA /C1/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C4/CX/D7/D8/CX/D2/CV/D7/B8 /D3/D2/D0/DD /CQ /CT/D7/D8 /D3 /D6 /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT /D0/CX/D1/CX/D8/D7 /D3 /D6 /D0/CX/CU/CT/D8/CX/D1/CT/D7 /CU/D3 /D6 /CT/CP/CR/CW/CX/D7/D3/D8/D3/D4 /CT /CP /D6/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /angbracketleftBig λ/angbracketrightBig/B4 /BD/BC− /BI/B5 /BV/C4 /B1/angbracketleftBig η/angbracketrightBig/B4 /BD/BC− /BK/B5 /BV/C4 /B1 /C1/CB/C7/CC/C7/C8/BX /C5/BX/CC/C0/C7/BW /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE/BC /BL/BC /BD/BC/BC/C5/D3 /BC /B7→ /BE /B7 /BL/BE/BT/CA/C6/C7/C4/BW /BC/BJ /BC. /BI/BL/BE /B7/BC. /BC/BH/BK − /BC. /BC/BH/BI /BI/BK /BC. /BF/BC/BH /B7/BC. /BC/BE/BI − /BC. /BC/BE/BH /BI/BK /BJ/BI/BZ/CT /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BL/BF/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BI /BT < /BE. /BH /BL/BC /BD/BC/BC/C5/D3 /BCν /B8/C6 /BX /C5 /C7 /B9 /BF /BL/BG/BT/CA/C6/C7/C4/BW /BC/BH /BT < /BF. /BK /BL/BC /BK/BE/CB/CT /BCν /B8/C6 /BX /C5 /C7 /B9 /BF /BL/BH/BT/CA/C6/C7/C4/BW /BC/BH /BT < /BD. /BH/DF /BE. /BC /BL/BC /BD/BC/BC/C5/D3 /BCν /B8/C6 /BX /C5 /C7 /B9 /BF /BL/BI/BT/CA/C6/C7/C4/BW /BC/BG < /BF. /BE/DF/BF. /BK /BL/BC /BK/BE/CB/CT /BCν /B8/C6 /BX /C5 /C7 /B9 /BF /BL/BJ/BT/CA/C6/C7/C4/BW /BC/BG< /BD. /BI/DF /BE. /BG /BL/BC< /BC. /BL/DF /BH. /BF /BL/BC /BD/BF/BC/CC /CT /BV/D6/DD /D3/CV/BA /CS/CT/D8/BA /BL/BK/BT/CA/C6/BT/BU/C7/C4/BW/C1 /BC/BF < /BE. /BE /BL/BC< /BE. /BH /BL/BC /BD/BD/BI/BV/CS /BD/BD/BI/BV/CS/CF /C7/BG /D7/CR/CX/D2/D8/BA /BL/BL/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BF < /BF. /BE/DF /BG. /BJ /BL/BC< /BE. /BG/DF /BE. /BJ /BL/BC /BD/BC/BC/C5/D3 /BX/C4/BX/BZ/BT/C6/CC /CE /BD/BC/BC/BX/C2/C1/CA/C1 /BC/BD < /BD. /BD /BL/BC< /BC. /BI/BG /BL/BC /BJ/BI/BZ/CT /BX/D2/D6/CX/CR/CW/CT/CS /C0/C8/BZ/CT /BD/BC/BD/BZ/CD/BX/C6/CC/C0/BX/CA /BL/BJ < /BG. /BG /BL/BC< /BE. /BF /BL/BC /BD/BF/BI/CG/CT /CC/C8/BV /BD/BC/BE/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BL/BF < /BH. /BF /BD/BE/BK/CC /CT /BZ/CT/D3 /CR/CW/CT/D1 /BD/BC/BF/BU/BX/CA/C6/BT /CC/C7 /CF/BA/BA/BA /BL/BE/BL/BE/BT/CA/C6/C7/C4/BW /BC/BJ /D9/D7/CT /C6/BX/C5/C7/B9/BF /CW/CP/D0/CU /D0/CX/CU/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/BCν /B9/CS/CT/CR/CP /DD/D3 /CU /BD/BC/BC/C5/D3 /D8/D3 /D8/CW/CT /AC/D6/D7/D8 /CT/DC/CR/CX/D8/CT/CS /BE /B7/B9/D7/D8/CP/D8/CT /D3/CU /CS/CP/D9/CV/CW/D8/CT/D6 /D2/D9/CR/D0/CT/D9/D7 /D8/D3 /D0/CX/D1/CX/D8 /D8/CW/CT /D6/CX/CV/CW/D8/B9/D6/CX/CV/CW/D8 /CW/CP/D2/CS/CT/CS /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /DB /CT/CP/CZ /CR/D9/D6/D6/CT/D2/D8/D7/angbracketleftbig λ/angbracketrightbig/BA/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /D2/D3/D8 /CR/D3/D1/D4 /CT/D8/CX/D8/CX/DA/CT /DB/CW/CT/D2 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CS/CT/CR/CP /DD /D8/D3 /D8/CW/CT /CV/D6/D3/D9/D2/CS /D7/D8/CP/D8/CT/BA /BL/BF/CA/CT/B9/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3 /D6/CX/CV/CX/D2/CP/D0/D0/DD /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CX/D2 /C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BG /BT /BA/C5 /D3 /CS /CX /AC /CT /CS/D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CP/D2/CP/D0/DD/D7/CX/D7 /D0/CT/CP/CS/D7 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D8/D3 /CR/D0/CP/CX/D1 /BI σ /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/D3/CU /BCν /B9/CS/CT/CR/CP /DD /BA /BT/D9/D8/CW/D3 /D6/D7 /D9/D7/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /D3/CU /C5/CD/CC/C7 /BK/BL /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/angbracketleftbig λ/angbracketrightbig/CP/D2/CS/angbracketleftbig η/angbracketrightbig/BA/CD/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CX/D7 /D2/D3/D8 /D6/CT/AD/CT/CR/D8/CT/CS /CX/D2 /D7/D8/CP/D8/CT/CS /CT/D6/D6/D3 /D6/D7/BA /BL/BG/BT/CA/C6/C7/C4/BW /BC/BH /BT /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig λ/angbracketrightbig/CQ/CP/D7/CT/CS /D3/D2 /BD/BC/BC/C5/D3 /CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /DB/CX/D8/CW /C6/BX/C5/C7/B9/BF /CS/CT/D8/CT/CR/D8/D3 /D6/BA/C6/D3 /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig η/angbracketrightbig/CX/D7 /CV/CX/DA/CT/D2/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C6/C7/C4/BW /BC/BG/BA/BL/BH/BT/CA/C6/C7/C4/BW /BC/BH /BT /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig λ/angbracketrightbig/CQ/CP/D7/CT/CS /D3/D2 /BK/BE/CB/CT /CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /DB/CX/D8/CW /C6/BX/C5/C7/B9/BF /CS/CT/D8/CT/CR/D8/D3 /D6/BA/C6/D3 /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig η/angbracketrightbig/CX/D7 /CV/CX/DA/CT/D2/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C6/C7/C4/BW /BC/BG/BA/BL/BI/BT/CA/C6/C7/C4/BW /BC/BG /D9/D7/CT /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/CD/C0/C7/C6/BX/C6 /BL/BG /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig λ/angbracketrightbig/B8 /D2/D3 /D0/CX/D1/CX/D8/CU/D3 /D6/angbracketleftbig η/angbracketrightbig/CX/D7 /CV/CX/DA/CT/D2/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /D1/D3 /D6/CT /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D8/CW/CP/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D2 /BX/C2/C1/CA/C1 /BC/BD /CU/D3 /D6 /D8/CW/CT /D7/CP/D1/CT/D2/D9/CR/D0/CT/D9/D7/BA/BL/BJ/BT/CA/C6/C7/C4/BW /BC/BG /D9/D7/CT /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CC/C7/C5/C7/BW /BT /BL/BD /CP/D2/CS /CB/CD/C0/C7/C6/BX/C6 /BL/BD /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP/D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig λ/angbracketrightbig/B8 /D2/D3 /D0/CX/D1/CX/D8 /CU/D3 /D6/angbracketleftbig η/angbracketrightbig/CX/D7 /CV/CX/DA/CT/D2/BA/BL/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/CB/CB/BT/C6/BW/CA/BX/C4/C4/C7 /BC/BC/BA /BV/D6/DD /D3/CV/CT/D2/CX/CR /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /D7/CT/CP /D6/CR/CW/BA /CA/CT/D4 /D3 /D6/D8/CT/CS /CP /D6/CP/D2/CV/CT/D6/CT/AD/CT/CR/D8/CX/D2/CV /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7/BA/BL/BL/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/angbracketleftbig λ/angbracketrightbig/CP/D2/CS/angbracketleftbig η/angbracketrightbig/CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/CC /BT /CD/BW/CC /BL/BC/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BW /BT/C6/BX/CE/C1/BV/C0 /BC/BC/BA/BD/BC/BC/CC/CW/CT /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS/angbracketleftbig λ/angbracketrightbig/CP/D2/CS/angbracketleftbig η/angbracketrightbig/DA/CP/D0/D9/CT/D7 /D6/CT/AD/CT/CR/D8/D7 /D8/CW/CT /D7/D4 /D6/CT/CP/CS /D3/CU /D8/CW/CT /D2/D9/CR/D0/CT/CP /D6 /D1/CP/D8/D6/CX/DC/CT/D0/CT/D1/CT/D2/D8/D7/BA /C7/D2 /CP/DC/CX/D7 /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CX/D2/CV/angbracketleftbig/D1ν/angbracketrightbig/BP/BC /CP/D2/CS/angbracketleftbig λ/angbracketrightbig/BP/angbracketleftbig η/angbracketrightbig/BP/BC/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BC/BD/BZ/CD/BX/C6/CC/C0/BX/CA /BL/BJ /D0/CX/D1/CX/D8/D7 /D9/D7/CT /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /CB/CC /BT /CD/BW/CC /BL/BC/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/C4 /CH/CB/C0 /BL/BH/CP/D2/CS /BU/BT/C4 /CH/CB/C0 /BL/BE/BA/BD/BC/BE/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BL/BF /D9/D7/CT/D7 /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7 /D3/CU /C5/CD/CC/C7 /BK/BL/BA /BU/CP/D7/CT/CS /D3/D2 /CP /CW/CP/D0/CU/B9/D0/CX/CU/CT /D0/CX/D1/CX/D8/BE. /BI× /BD/BC /BE/BF/DD /CP/D8 /BL/BC/B1/BV/C4/BA/BD/BC/BF/BU/BX/CA/C6/BT /CC/C7 /CF/C1/BV/CI /BL/BE /D8/CP/CZ /CT/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /CV/CT/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BC ν/DB/CX/CS/D8/CW/B8 /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT /CB/CD/C0/C7/C6/BX/C6 /BL/BD /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CT/CP/D7/D8 /D6/CT/D7/D8/D6/CX/CR/D8/CX/DA/CT /D0/CX/D1/CX/D8 /D3/D2 η /BA/BY /D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /BU/BX/CA/C6/BT /CC/C7 /CF/C1/BV/CI /BL/BF/BA /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D3/D9/CQ/D0/CT/B9 β /BW/CT/CR/CP /DD /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BX/C4/C4/C1 /BC/BK /C8/C4 /BU/BI/BH/BK /BD/BL/BF /C8 /BA /BU/CT/D0/D0/CX /CT/D8 /CP/D0/BA /B4/C1/C6/BY/C6 /BZ/D6/CP/D2 /CB/CP/D7/D7/D3/B5/BT/CA/C6/C7/C4/BW /BC/BJ /C6/C8 /BT/BJ/BK/BD /BE/BC/BL /CA/BA /BT/D6/D2/D3/D0/CS /CT/D8 /CP/D0/BA /B4/C6/BX/C5/C7/B9/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ /C6/C8 /BT/BJ/BK/BH /BF/BJ/BD /BT/BA/CB/BA /BU/CP /D6/CP/CQ/CP/D7/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BT/BU/BT/CB/C0 /BC/BJ/BU /C2/C8/BZ 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/C5/D9/D8/D3/B8 /C0/BA/CE/BA /C3/D0/CP/D4 /CS/D3 /D6/B9/C3/D0/CT/CX/D2/CV/D6/D3/D8/CW/CP/D9/D7/C5/CD/CC/C7 /BK/BL /CI/C8/C0/CH /BT/BF/BF/BG /BD/BK/BJ /C3/BA /C5/D9/D8/D3/B8 /BX/BA /BU/CT/D2/CS/CT/D6/B8 /C0/BA/CE/BA /C3/D0/CP/D4 /CS/D3 /D6 /B4/CC/C1/C6/CC/B8 /C5/C8/C1/C0/B5/C4/C1/C6 /BK/BK /C6/C8 /BT/BG/BK/BD /BG/BJ/BJ /CF/BA/C2/BA /C4/CX/D2 /CT/D8 /CP/D0/BA/C4/C1/C6 /BK/BK/BU /C6/C8 /BT/BG/BK/BD /BG/BK/BG /CF/BA/C2/BA /C4/CX/D2 /CT/D8 /CP/D0/BA/BU/C7/BX/C0/C5 /BK/BJ /C5/CP/D7/D7/CX/DA/CT /C6/CT/D9/D8/D6/CX/D2/D3/D7 /BY/BA /BU/D3/CW/D1/B8 /C8 /BA/CE /D3/CV/CT/D0 /B4/BV/C1/CC/B5/BV/CP/D1/CQ /D6/CX/CS/CV/CT /CD/D2/CX/DA/BA /C8/D6/CT/D7/D7/B8 /BV/CP/D1/CQ /D6/CX/CS/CV/CT/CC/C7/C5/C7/BW /BT /BK/BJ /C8/C4 /BU/BD/BL/BL /BG/BJ/BH /CC/BA /CC /D3/D1/D3 /CS/CP/B8 /BT/BA /BY /CP/CT/D7/D7/D0/CT/D6 /B4/CC/CD/BU/C1/C6/B5/C0/BT/CG/CC/C7/C6 /BK/BG /C8/C8/C6/C8 /BD/BE /BG/BC/BL /CF/BA/BV/BA /C0/CP/DC/D8/D3/D2/B8 /BZ/BA/C2/BA /CB/D8/CT/DA/CT/D2/D7/D3/D2/C3/C1/CA/CB/CC/BX/C6 /BK/BF /C8/CA/C4 /BH/BC /BG/BJ/BG /CC/BA /C3/CX/D6/D7/D8/CT/D2/B8 /C0/BA /CA/CX/CR/CW/D8/CT/D6/B8 /BX/BA /C2/CT/D7/D7/CQ /CT/D6/CV/CT/D6 /B4/C5/C8/C1/C0/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV With the exception of the LSND anomaly, current neutrino data can be described within the framework of a 3 ×3 mixing matrix between the ﬂavor eigenstates νe,νµ,a n d ντand the mass eigenstates ν1,ν2,a n dν3. (See Eq. (13.30) of the Review “Neutrino Mass, Mixing and Flavor Change” by B. Kayser.) The Listings are divided into the following sections: (A) Neutrino ﬂuxes and event ratios: shows measurements which correspond to various oscillation tests for Accelerator, Re-actor, Atmospheric, and Solar neutrino experiments. Typicallyratios involve a measurement in a realm sensitive to oscillations compared to one for which no oscillation eﬀect is expected. (B) Three neutrino mixing parameters: shows measure- ments of sin 2(2θ12), sin2(2θ23),∆m2 21,∆m2 32, and limits for sin2(2θ13) which are all interpretations of data based on the three neutrino mixing scheme described in the review “Neutrino Mass, Mixing and Flavor Change.” (C) Other neutrino mixing results: shows measurements and limits for the probability of oscillation for experimentswhich might be relevant to the LSND oscillation claim. In-cluded are experiments which are sensitive to ν µ→νe,¯νµ→¯νe, sterile neutrinos, and CPT tests. /B4/BT/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7 /CP/D2/CS /CT/DA/CT/D2/D8 /D6/CP/D8/CX/D3/D7 /B4/BT/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7 /CP/D2/CS /CT/DA/CT/D2/D8 /D6/CP/D8/CX/D3/D7/B4/BT/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7 /CP/D2/CS /CT/DA/CT/D2/D8 /D6/CP/D8/CX/D3/D7 /B4/BT/B5 /C6/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7 /CP/D2/CS /CT/DA/CT/D2/D8 /D6/CP/D8/CX/D3/D7/BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /CP/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6νµ /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /CP/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6νµ /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /CP/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6νµ /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BX/DA/CT/D2/D8/D7 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/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BJ/BD± /BC. /BC/BK /BD/BT/C0/C6 /BC/BI /BT /C3/BE/C3 /C3/BE/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3 /BC. /BI/BG± /BC. /BC/BH /BE/C5/C1/BV/C0/BT/BX/C4 /BC/BI /C5/C1/C6/CB /BT/D0/D0 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CT/DA/CT/D2/D8/D7/BC. /BJ/BD /B7/BC. /BC/BK − /BC. /BC/BL /BF/BT/C4/C1/CD /BC/BH /C3/BE/C3 /C3/BX/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3/BC. /BJ/BC /B7/BC. /BD/BC − /BC. /BD/BD /BG/BT/C0/C6 /BC/BF /C3/BE/C3 /C3/BX/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3/BD/BU/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /BD/BD/BE /CT/DA/CT/D2/D8/D7 /DB/CW/CT/D2 /BD/BH/BK. /BD /B7/BL. /BE − /BK. /BI /DB /CT/D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 /D3/D7/B9/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /C1/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D8 /D3/D2/D0/DD /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CQ/D9/D8 /CP/D0/D7/D3 /D8/CW/CT /D7/CW/CP/D4 /CT /D3/CU /D8/CW/CT /CT/D2/CT/D6/CV/DD/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CX/D7 /CP/D8 /D8/CW/CT /D0/CT/DA/CT/D0 /D3/CU /CP/CQ /D3/D9/D8 /BG/BA/BFσ /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BT/C4/C1/CD /BC/BH/BA /BE/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /BE/BD/BH /CT/DA/CT/D2/D8/D7 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CP/D2 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /D3/CU/BF/BF/BI± /BD/BG /DB/CX/D8/CW/D3/D9/D8 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /BF/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /BD/BC/BJ /CT/DA/CT/D2/D8/D7 /CP/D8 /D8/CW/CT /CU/CP /D6 /CS/CT/D8/CT/CR/D8/D3 /D6 /BE/BH/BC /CZ/D1 /CP /DB /CP /DD/CU/D6/D3/D1 /C3/BX/C3/B8 /CP/D2/CS /CP/D2 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /D3/CU /BD/BH/BD /B7/BD /BE − /BD/BC /BA/BG/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /BH/BI /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /D3/CU /BK/BC . /BD /B7/BI. /BE − /BH. /BG /BA /BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BX/DA/CT/D2/D8/D7 /B4/D3/CQ/D7/CT/D6/DA/CT/CS/BB/CT/DC/D4 /CT/CR/D8/CT/CS/B5 /CU/D6/D3/D1 /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CC/CW/CT /D5/D9/D3/D8/CT/CS /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D8/CW/CT /D6/CP/D8/CX/D3/D7 /D3/CU /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/CP/CR/D8/D3 /D6 ν/CT /CT/DA/CT/D2/D8 /D6/CP/D8/CT /CP/D8 /D8/CW/CT /D5/D9/D3/D8/CT/CS/CS/CX/D7/D8/CP/D2/CR/CT/D7/B8 /CP/D2/CS /D8/CW/CT /D6/CP/D8/CT /CT/DC/D4 /CT/CR/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D6/CP/D8/CT /CX/D7 /CQ/CP/D7/CT/CS /D3/D2/D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CS/CP/D8/CP /CU/D3 /D6 /D8/CW/CT /D1/D3/D7/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /D6/CT/CP/CR/D8/D3 /D6 /CU/D9/CT/D0/D7 /B4 /BE/BF/BH/CD/B8 /BE/BF/BL/C8/D9/B8 /BE/BG/BD/C8/D9/B5/CP/D2/CS /D3/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7 /CU/D3 /D6 /BE/BF/BK/CD/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BH/BK± /BC. /BC/BG/BG± /BC. /BC/BG/BJ /BH/BT/CA/BT/C3/C1 /BC/BH /C3/C4/C6/BW /C2/CP/D4/CP/D2/CT/D7/CT /D6/CT/CP/CR/D8/BA ∼ /BD/BK/BC /CZ/D1/BC. /BI/BD/BD± /BC. 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/B7/B5/BB/C6/B4µ−/B5/B5/CA/B4µ /B7/BBµ−/B5 /BP /B4/C5/CT/CP/D7/D9/D6/CT/CS /C6/B4 µ /B7/B5/BB/C6/B4µ−/B5/B5 /BB /B4/BX/DC/D4 /CT/CR/D8/CT/CS /C6/B4 µ /B7/B5/BB/C6/B4µ−/B5/B5 /CA/B4µ /B7/BBµ−/B5 /BP /B4/C5/CT/CP/D7/D9/D6/CT/CS /C6/B4 µ /B7/B5/BB/C6/B4µ−/B5/B5 /BB /B4/BX/DC/D4 /CT/CR/D8/CT/CS /C6/B4 µ /B7/B5/BB/C6/B4µ−/B5/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BF/BL /B7/BC. /BF/BH − /BC. /BG/BI /B7/BC. /BC/BK − /BC. /BD/BG /BF/BE/BT/BW /BT/C5/CB/C7/C6 /BC/BJ /C5/C1/C6/CB /CD/D4 /DB /CP /D6/CS /CP/D2/CS /CW/D3 /D6/CX/DE/D3/D2/D8/CP/D0 µ /DB/CX/D8/CW/CU/CP /D6 /CS/CT/D8/CT/CR/D8/D3 /D6 /BC. /BL/BI /B7/BC. /BF/BK − /BC. /BE/BJ± /BC. /BD/BH /BF/BF/BT/BW /BT/C5/CB/C7/C6 /BC/BI /C5/C1/C6/CB /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR ν /DB/CX/D8/CW /CU/CP /D6/CS /CT /D8 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/D1/CP/CX/D2/D0/DD /D1/CT/CP/D7/D9/D6/CT /CP /AD/D9/DC /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CU/D6/D3/D1 /CS/CT/CR/CP /DD /D3/CU /BK/BU/BA /CB/D3/D0/CP /D6/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7 /CP /D6/CT /CR/D3/D1/D4 /D3/D7/CT/CS /D3/CU /CP/D0/D0 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D4 /CT/CR/CX/CT/D7/B8 ν/CT /B8νµ /B8/CP /D2 /CS ντ /BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2/B8 /D7/D3/D1/CT /D3/D8/CW/CT/D6 /D1/CT/CR/CW/CP/D2/CX/D7/D1/D7 /D1/CP /DD /CR/CP/D9/D7/CT /CP/D2/D8/CX/D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D1/D4 /D3/B9/D2/CT/D2/D8/D7 /CX/D2 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CT/D7/BA /BX/CP/CR/CW /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D1/CT/D8/CW/D3 /CS /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3/CP/D4 /CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /D3 /D6 /CP /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CR/D3/D1/D4 /D3/D2/CT/D2/D8/D7 /D3/CU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/AD/D9/DC/CT/D7/BA /BY /D3 /D6 /CS/CT/D8/CP/CX/D0/D7/B8 /D7/CT/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB/BA SOLAR NEUTRINOS REVIEW Revised December 2007 by K. Nakamura (KEK, High Energy Accelerator Research Organization, Japan). 1. Introduction The Sun is a main-sequence star at a stage of stable hydro- gen burning. It produces an intense ﬂux of electron neutrinosas a consequence of nuclear fusion reactions whose combined eﬀect is 4p→ 4He + 2 e++2νe. (1) Positrons annihilate with electrons. Therefore, when considering the solar thermal energy generation, a relevant expression is 4p+2e−→4He + 2 νe+2 6.73 MeV −Eν, (2) where Eνrepresents the energy taken away by neutrinos, with an average value being /angbracketleftEν/angbracketright∼0.6 MeV. The neutrino- producing reactions which are at work inside the Sun are enumerated in the ﬁrst column in Table 1. The second column in Table 1 shows abbreviation of these reactions. The energyspectrum of each reaction is shown in Fig. 1. Observation of solar neutrinos directly addresses the theory of stellar structure and evolution, which is the basis of the /BH/BF/BE /BH/BF/BE/BH/BF/BE /BH/BF/BE/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV standard solar model (SSM). The Sun as a well-deﬁned neu- trino source also provides extremely important opportunities toinvestigate nontrivial neutrino properties such as nonzero massand mixing, because of the wide range of matter density andthe great distance from the Sun to the Earth. A pioneering solar neutrino experiment by Davis and col- laborators using 37Cl started in the late 1960’s. From the very beginning of the solar-neutrino observation [1], it was rec-ognized that the observed ﬂux was signiﬁcantly smaller thanthe SSM prediction, provided nothing happens to the electronneutrinos after they are created in the solar interior. This deﬁcithas been called “the solar-neutrino problem.” In spite of the challenges by the chlorine and gallium radio- chemical experiments (GALLEX, SAGE, and GNO) and water- Cherenkov experiments (Kamiokande and Super-Kamiokande), the solar-neutrino problem had persisted for more than 30years. However, there have been remarkable developments inthe past seven years. Thanks to the achievements of a heavywater Cherenkov experiment SNO and a reactor long baselineneutrino oscillation experime nt KamLAND, the solar-neutrino problem has been ﬁnally solved. In 2001, the initial result from SNO [2] on the solar-neutrino ﬂux measured via charged-current (CC) reaction, ν ed→e−pp, combined with the Super-Kamiokande’s high-statistics ﬂux mea-surement via νeelastic scattering [3], provided direct evidence for ﬂavor conversion of solar neutrinos [2]. Later in 2002, SNO’smeasurement of the neutral-current (NC) rate, νd→νpn,a n d the updated CC result further strengthened this conclusion [4]. The most probable explanation which can also solve the solar-neutrino problem is neutrino oscillation. At this stage, the LMA (large mixing angle) solution was the most promising. However, at 3 σconﬁdence level (CL), LOW (low probability or low mass) and/or VAC (vacuum) solutions were alloweddepending on the method of analysis [5]. LMA and LOW aresolutions of neutrino oscillation in matter [6,7] and VAC is asolution of neutrino oscillation in vacuum. Typical parameter values [5] corresponding to these solutions are •LMA: ∆m 2=5.0×10−5eV2,t a n2θ=0.42 •LOW: ∆m2=7.9×10−8eV2,t a n2θ=0.61 •VAC: ∆m2=4.6×10−10eV2,t a n2θ=1.8. It should be noted that all these solutions have large mixing angles. SMA (small mixing angle) solution (typical parametervalues [5] are ∆m 2=5.0×10−6eV2and tan2θ=1.5×10−3) was once favored, but after SNO it was excluded at >3σ[5]. In December 2002, KamLAND observed clear evidence of neutrino oscillation with the allowed parameter region over-lapping with the parameter region of the LMA solution [8].Assuming CPT invariance, this result directly implies that the true solution of the solar ν eoscillation has been determined to be LMA. A combined analysis of all the solar-neutrino data andKamLAND data signiﬁcantly constrained the allowed parame-ter region. Inside the LMA region, the allowed region splits intotwo bands with lower ∆m 2(∼7×10−5eV2, called LMA I) and higher ∆m2(∼2×10−4eV2, called LMA II). In September, 2003, SNO reported [9] salt-phase results on solar-neutrino ﬂuxes observed with NaCl added in heavy water: this improved the sensitivity for the detection of the NC reaction. A global analysis of all the solar neutrino datacombined with the KamLAND data restricted the allowedparameter region to the LMA I region at greater than 99% CL. Later, further results from KamLAND [10] signiﬁcantly more constrained the allowed ∆m 2region. SNO also reported results from the complete salt phase [11]. A combined two-neutrino oscillation analysi s [11] using the data from all solar-neutrino experiments and from KamLAND yields ∆m 2 =( 8.0+0.6 −0.4)×10−5eV2and tan2θ=0.45+0.09 −0.07(θ=3 3.9+2.4 −2.2 degrees). Recently, a new solar neutrino experiment Borexino re- ported [12] the ﬁrst realtime measurement of sub-MeV solarneutrinos with a low-background liquid scintillator detector. It is expected that Borexino as well as other low-energy solarneutrino experiments will further study properties of neutrinos and their interactions with matter on the one hand and the SSM on the other hand. 2. Solar Model Predictions A standard solar model is base d on the standard theory of stellar evolution. A variety of input information is needed in theevolutionary calculations. The most elaborate SSM calculations have been developped by Bahcal l and his collaborators, who deﬁne their SSM as the solar model which is constructed withthe best available physics and input data. Though they usedno helioseismological constrain ts in deﬁning the SSM, favorable models show an excellent agreement between the calculated and the helioseismologically-determined sound speeds to a precisionof 0.1% rms throughout essentially the entire Sun. This greatlystrengthens the conﬁdence in the solar model. The currentlypreferred SSM is BS05(OP) developped by Bahcall and Serenelli[13,14]. This model uses newly calculated radiative opacitiesfrom the Opacity Project (OP) a nd previously standard heavy- element abundances (instead of the recently determined lower heavy-element abundances). However, BS05 (OP) [13] adoptedconservative theoretical uncertainties in the solar-neutrino ﬂuxesin order to account for the diﬀerences between these two heavy-element abundance values. The BS05(OP) prediction [13] forthe ﬂuxes from neutrino-producing reactions is given in Table 1.The solar-neutrino spectra calculated with this model [13], isshown in Fig. 1. The event rates in chlorine and gallium solar- neutrino experiments are calculated by scaling the BP2000 SSM results [15] (see Table 1 in p. 460 of 2004 edition of Reviewof Particle Physics [16] ) to the BS05(OP) ﬂuxes, and areshown in Table 2. It should be noted, however, that Basu etal. have found [17] that models constructed with lower heavy-element abundances are incompatible with the observations oflow-degree acoustic solar oscillation modes that probe the solar /BH/BF/BF /BH/BF/BF/BH/BF/BF /BH/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV core. They therefore claim that the uncertainties in BS05(OP) predictions on the solar-neutrino ﬂuxes (shown in Table 1) canbe lowered. Other recent solar-model predi ction for solar-neutrino ﬂuxes is given by Turck-Chi` eze et al. [18]. Their model, called a seismic model [19], is based on the standard theory of stellar evolution where the best physics available is adopted, but some fundamental inputs such as the ppreaction rate and the heavy- element abundances in the Sun are seismically adjusted withinthe commonly estimated errors aiming at reducing the residualdiﬀerences between the helioseismologically-determined and themodel-calculated sound speeds. Their prediction for the eventrates in chlorine and gallium solar-neutrino experiments as well as 8B solar-neutrino ﬂux is shown in the last line in Table 2. Table 1: Neutrino-producing reactions in the Sun (ﬁrst col- umn) and their abbreviations (second column). The neutrinoﬂuxes predicted by the BS05(OP) model [13] are listed in the third column. The theoretical errors of the neutrino ﬂuxes are taken from “Historical (conservative)” errors given in Table 8of Ref. [14]. Reaction Abbr. Flux (cm−2s−1) pp→de+νp p 5.99(1.00±0.01)×1010 pe−p→dν pep 1.42(1.00±0.02)×108 3Hep→4Hee+νh e p 7.93(1.00±0.16)×103 7Bee−→7Liν+(γ)7Be 4 .84(1.00±0.11)×109 8B→8Be∗e+ν8B5 .69(1.00±0.16)×106 13N→13Ce+ν13N3 .07(1.00+0.31 −0.28)×108 15O→15Ne+ν15O2 .33(1.00+0.33 −0.29)×108 17F→17Oe+ν17F5 .84(1.00±0.52)×106 3. Solar Neutrino Experiments So far, seven solar-neutrino experiments have published results. The most recent published results on the average eventrates or ﬂux from these experiments are listed in Table 2 andcompared to the two recent solar-model predictions. 3.1. Radiochemical Experiments Radiochemical experiments exploit electron neutrino ab- sorption on nuclei followed by their decay through orbitalelectron capture. Produced Auger electrons are counted. The Homestake chlorine experiment in USA uses the reac- tion 37Cl +νe→37Ar +e−(threshold 814 keV) . (3) Three gallium experiments (GALLEX and GNO at Gran Sasso in Italy and SAGE at Baksan in Russia) use the reaction 71Ga +νe→71Ge +e−(threshold 233 keV) . (4) The produced37Ar and71Ge atoms are both radioactive, with half lives ( τ1/2) of 34.8 days and 11.43 days, respectively. After an exposure of the detector for two to three times τ1/2,t h e reaction products are chemically extracted and introduced intoFigure 1: The solar neutrino spectrum pre- dicted by the BS05(OP) standard solar model [13]. The neutrino ﬂuxes from contin- uum sources are given in units of numbercm −2s−1MeV−1at one astronomical unit, and the line ﬂuxes are given in number cm−2s−1. a low-background proportional counter, where they are counted for a suﬃciently long period to determine the exponentially decaying signal and a constant background. Solar-model calculations predict that the dominant contri- bution in the chlorine experiment comes from8B neutrinos, but 7Be,pep,13N, and15O neutrinos also contribute. At present, the most abundant ppneutrinos can be detected only in gallium experiments. Even so, according to the solar-model calculations,almost half of the capture rate in the gallium experiments is due to other solar neutrinos. The Homestake chlorine experiment was the ﬁrst to attempt the observation of solar neutrinos. Initial results obtained in1968 showed no events above background with upper limitfor the solar-neutrino ﬂux of 3 SNU [1]. After introductionof an improved electronics system which discriminates signalfrom background by measuring the rise time of the pulsesfrom proportional counters, a ﬁnite solar-neutrino ﬂux has been observed since 1970. The solar-neutrino capture rate shown in Table 2 is a combined result of 108 runs between 1970 and1994 [20]. It is only about 1/3 of the solar-model predictions[13, 18]. GALLEX presented the ﬁrst evidence of ppsolar-neutrino observation in 1992 [26]. Here also, the observed capturerate is signiﬁcantly less than the SSM prediction. SAGE ini-tially reported very low capture rate, 20 +15 −20±32 SNU, with a 90% conﬁdence-level upper limit of 79 SNU [27]. Later, SAGE [28] observed similar capture rate to that of GALLEX.Both GALLEX and SAGE groups tested the overall detectorresponse with intense man-made 51Cr neutrino sources, and ob- served good agreement between the measured71Ge production /BH/BF/BG /BH/BF/BG/BH/BF/BG /BH/BF/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV Table 2: Results from the seven solar-neutrino experiments. Recent solar model calculations are also presented. The ﬁrst andthe second errors in the experimental results are the statisticaland systematic errors, respectively. SNU (Solar Neutrino Unit) is deﬁned as 10 −36neutrino captures per atom per second. 37Cl→37Ar71Ga→71Ge8Bνﬂux (SNU) (SNU) (106cm−2s−1) Homestake (CLEVELAND 98)[20] 2 .56±0.16±0.16 — — GALLEX (HAMPEL 99)[21] — 77 .5±6.2+4.3 −4.7— GNO (ALTMANN 05)[22] — 62 .9+5.5 −5.3±2.5— GNO+GALLEX (ALTMANN 05)[22] — 69 .3±4.1±3.6— SAGE (ABDURASHI ...02)[23] — 70 .8+5.3+3.7 −5.2−3.2— Kamiokande (FUKUDA 96)[24] — — 2 .80±0.19±0.33† Super-Kamiokande (HOSAKA 05)[25] — — 2 .35±0.02±0.08† SNO (pure D 2O) (AHMAD 02)[4] — — 1 .76+0.06 −0.05±0.09‡ —— 2 .39+0.24 −0.23±0.12† —— 5 .09+0.44 −0.43+0.46 −0.43∗ SNO (NaCl in D 2O) (AHARMIM 05)[11] — — 1 .68±0.06+0.08 −0.09‡ —— 2 .35±0.22±0.15† —— 4 .94±0.21+0.38 −0.34∗ BS05(OP) SSM [13] 8 .1±1.3 126 ±10 5 .69(1.00±0.16) Seismic model [18] 7 .64±1.1 123 .4±8.25 .31±0.6 ∗Flux measured via the neutral-current reaction. †Flux measured via νeelastic scattering. ‡Flux measured via the charged-current reaction. rate and that predicted from the source activity, demonstrating the reliability of these experiments. The GALLEX Collabora-tion formally ﬁnished observations in early 1997. Since April, 1998, a newly deﬁned collaboration, GNO (Gallium Neutrino Observatory) continued the observations until April 2003. Thecomplete GNO results are published in Ref. [22]. The GNO+ GALLEX joint analysis results are also presented [22] (seeTable 2). 3.2 Kamiokande and Super-Kamiokande Kamiokande and Super-Kamiokande in Japan are real-time experiments utilizing νescattering ν x+e−→νx+e−(5) in a large water-Cherenkov detector. It should be noted that the reaction Eq. (5) is sensitive to all active neutrinos, x=e, µ,a n dτ. However, the sensitivity to νµandντis much smallerthan the sensitivity to νe,σ(νµ,τe)≈0.16σ(νee). The solar- neutrino ﬂux measured via νescattering is deduced assuming no neutrino oscillations. These experiments take advantage of the directional correla- tion between the incoming neutrino and the recoil electron. Thisfeature greatly helps the clear separation of the solar-neutrino signal from the background. Due to the high thresholds (7 MeV in Kamiokande and 5 MeV at present in Super-Kamiokande)the experiments observe pure 8B solar neutrinos because hep neutrinos contribute negligibly according to the SSM. The Kamiokande-II Collaboration started observing8Bs o - lar neutrinos at the beginning of 1987. Because of the strongdirectional correlation of νescattering, this result gave the ﬁrst direct evidence that the Sun emits neutrinos [29] (no direc- tional information is available i n radiochemical solar-neutrino experiments). The observed solar-neutrino ﬂux was also signiﬁ-cantly less than the SSM prediction. In addition, Kamiokande-II obtained the energy spectrum of recoil electrons and theﬂuxes separately measured in the daytime and nighttime. TheKamiokande-II experiment came to an end at the beginning of1995. Super-Kamiokande is a 50-kton second-generation solar- neutrino detector, which is characterized by a signiﬁcantly larger counting rate than the ﬁrst-generation experiments. Thisexperiment started observation in April 1996. In November2001, Super-Kamiokande suﬀered from an accident in whichsubstantial number of photomu ltiplier tubes were lost. The detector was rebuilt within a year with about half of theoriginal number of photomultiplier tubes. The experiment with the detector before the accident is called Super-Kamiokande- I, and that after the accident is called Super-Kamiokande-II.The complete Super-Kamiokande-I solar-neutrino results arereported in Ref. [25]. The solar-neutrino ﬂux is measured as afunction of zenith angle and recoil-electron energy. The averagesolar-neutrino ﬂux is given in Table 2. The observed day-night asymmetry is A DN=Day−Night 0.5(Day + Night)=−0.021±0.020+0.013 −0.012. No indication of spectral distortion is observed. 3.3 SNO In 1999, a new real time solar-neutrino experiment, SNO, in Canada started observation. This experiment uses 1000 tons ofultra-pure heavy water (D 2O) contained in a spherical acrylic vessel, surrounded by an ultra-pure H 2O shield. SNO measures 8B solar neutrinos via the reactions νe+d→e−+p+p (6) and νx+d→νx+p+n, (7) as well as νescattering, Eq. (5). The CC reaction, Eq. (6), is sensitive only to electron n eutrinos, while the NC reaction, Eq. (7), is sensitive to all active neutrinos. /BH/BF/BH /BH/BF/BH/BH/BF/BH /BH/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV TheQ-value of the CC reaction is −1.4M e Va n dt h e electron energy is strongly correla ted with the neutrino energy. Thus, the CC reaction provides an accurate measure of theshape of the 8B solar-neutrino spectrum. The contributions from the CC reaction and νescattering can be distinguished by using diﬀerent cos θ⊙distributions where θ⊙is the angle of the electron momentum with respect to the direction fromthe Sun to the Earth. While the νescattering events have a strong forward peak, CC events have an approximate angulardistribution of 1 −1/3 cos θ ⊙. The threshold of the NC reaction is 2.2 MeV. In the pure D 2O, the signal of the NC reaction is neutron capture in deuterium, producing a 6.25-MeV γ-ray. In this case, the capture eﬃciency is low and the deposited energy is close to the detection threshold of 5 MeV. In order to enhance both thecapture eﬃciency and the total γ-ray energy (8.6 MeV), 2 tons of NaCl were added to the heavy water in the second phase ofthe experiment. In addition, discrete 3He neutron counters were installed and the NC measurement with them are being madeas the third phase of the SNO experiment. In 2001, SNO published the initial results on the measure- ment of the 8B solar-neutrino ﬂux via CC reaction [2]. The electron energy spectrum and the cos θ⊙distribution were also measured. The spectral shape of the electron energy was consis-tent with the expectations for an undistorted 8B solar-neutrino spectrum. SNO also measured the8B solar-neutrino ﬂux via νescat- tering [2]. Though the latter result had poor statistics, it wasconsistent with the high-statistics Super-Kamiokande result. Thus, the SNO group compared their CC result with Super- Kamiokande’s νescattering result, and obtained evidence of an active non- ν ecomponent in the solar-neutrino ﬂux [2], as further described in Sec. 3.5. Later, in April, 2002, SNO reported the ﬁrst result on the8B solar-neutrino ﬂux measurement via NC reaction [4]. The total ﬂux measured via NC reaction was consistent withthe solar-model predictions (see Table 2). Also, the SNO’s CC andνescattering results were updated [4]. These results were consistent with the earlier results [2]. The SNO Collaboration made a g lobal analysis (see Sect. 3.6) of the SNO’s day and night energy spectra together withthe data from other solar-neutrino experiments. The resultsstrongly favored the LMA solution, with the LOW solutionallowed at 99.5% CL [30]. (In most of the similar globalanalyses, the VAC solution was also allowed at 99.9 ∼99.73% CL [5]) . In September, 2003, SNO has released the ﬁrst results of solar-neutrino ﬂux measurements with dissolved NaCl inthe heavy water [9]. The complete salt phase results are alsoreported recently [11]. Using the salt phase results, the SNOCollaboration made a global solar-neutrino analysis and a globalsolar + KamLAND analysis. Implications of these analyses aredescribed in Sect. 5.SNO also studied the energy spectrum and day-night ﬂux asymmetries for both pure D 2O [30] and salt phases [11]. The energy spectrum deduced from the CC reaction is consistentwith the spectrum expected from an undistorted 8B spectral shape. No signiﬁcant day-night ﬂux asymmetries are observed within uncertainties. These observations are consistent with the best-ﬁt LMA solution from the global solar + KamLANDanalysis. )-1 s-2 cm6 10× (eφ0 0.5 1 1.5 2 2.5 3 3.5)-1 s-2 cm6 10× (τµφ 0123456 68% C.L.CCSNOφ 68% C.L.NCSNOφ 68% C.L.ESSNOφ 68% C.L.ESSKφ 68% C.L.SSMBS05φ 68%, 95%, 99% C.L.τµNCφ Figure 2: Fluxes of8B solar neutrinos, φ(νe), and φ(νµorτ), deduced from the SNO’s charged-current (CC), νeelastic scattering (ES), and neutral-current (NC) results for the salt phase measurement [11]. The Super- Kamiokande ES ﬂux is from Ref. [36]. TheBS05(OP) standard solar model prediction [13]is also shown. The bands represent the 1 σerror. The contours show the 68%, 95%, and 99% joint probability for φ(ν e)a n d φ(νµorτ). This ﬁgure is taken from Ref. [11]. Color version at end ofbook. 3.4 Comparison of Experimental Results with Solar- Model Predictions It is clearly seen from Table 2 that the results from all the solar-neutrino experiments, except the SNO’s NC result, indicate signiﬁcantly less ﬂux than expected from the solar- model predictions [13, 18]. There has been a consensus that a consistent explana- tion of all the results of solar-neutrino observations is unlikelywithin the framework of astrophysics using the solar-neutrinospectra given by the standard electroweak model. Many au-thors made solar model-independent analyses constrained bythe observed solar luminosity [31–35], where they attempted to ﬁt the measured solar-neutrino capture rates and 8B ﬂux with normalization-free, undisto rted energy spectra. All these attempts only obtained solutions with very low probabilities. The data therefore suggest that the solution to the solar- neutrino problem requires non trivial neutrino properties. /BH/BF/BI /BH/BF/BI/BH/BF/BI /BH/BF/BI/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV 3.5 Evidence for Solar Neutrino Oscillations Denoting the8B solar-neutrino ﬂux obtained by the SNO’s CC measurement as φCC SNO(νe) and that obtained by the Super- Kamiokande νescattering as φES SK(νx),φCC SNO(νe)=φES SK(νx)i s expected for the standard neu trino physics. However, SNO’s initial data [2] indicated φES SK(νx)−φCC SNO(νe)=( 0 .57±0.17)×106cm−2s−1.(8) The signiﬁcance of the diﬀerence was >3σ, implying direct ev- idence for the existence of a non- νeactive neutrino ﬂavor com- ponent in the solar-neutrino ﬂux. A natural and most probableexplanation of neutrino ﬂavor conversion is neutrino oscillation.Note that both the SNO [2] and Super-Kamiokande [3] ﬂuxresults were obtained by assuming the standard 8B neutrino spectrum shape. This assumption was justiﬁed by the measured energy spectra in both experiments. The SNO’s results for the pure D 2O phase, reported in 2002 [4], provided stronger evidence for neutrino oscillationthan Eq. (8). The ﬂuxes measured with CC, ES, and NC eventswere deduced. Here, the spectral distributions of the CC andES events were constrained to an undistorted 8B shape. The results are φCC SNO(νe)=( 1 .76+0.06 −0.05±0.09)×106cm−2s−1, (9) φES SNO(νx)=( 2 .39+0.24 −0.23±0.12)×106cm−2s−1,(10) φNC SNO(νx)=( 5 .09+0.44 −0.43+0.46 −0.43)×106cm−2s−1. (11) Eq. (11) is a mixing-independent result and therefore tests solar models. It shows good agreement with the8B solar-neutrino ﬂux predicted by the solar models [13, 18]. The ﬂux of non- νe active neutrinos, φ(νµorτ), can be deduced from these results. It is φ(νµorτ)=/parenleftbig 3.41+0.66 −0.64/parenrightbig ×106cm−2s−1(12) where the statistical and systematic errors are added in quadra- ture. This φ(νµorτ)i s5 . 3 σabove 0. The non-zero φ(νµorτ) is strong evidence for neutrino ﬂavor transformation. From the salt phase measurement [11], the ﬂuxes measured with CC and ES events were deduced with no constraint of the 8B energy spectrum. The results are φCC SNO(νe)=( 1 .68±0.06+0.08 −0.09)×106cm−2s−1,(13) φES SNO(νx)=( 2 .35±0.22±0.15)×106cm−2s−1, (14) φNC SNO(νx)=( 4 .94±0.21+0.38 −0.34)×106cm−2s−1.(15) These results are consistent with the results from the pure D 2O phase. Fig. 2 shows the salt phase result of φ(νµorτ)v e r s u s the ﬂux of electron neutrinos φ(νe) with the 68%, 95%, and 99% joint probability contours. 4. KamLAND Reactor Neutrino Oscillation Experi- ment KamLAND is a 1-kton ultra-pure liquid scintillator detector located at the old Kamiokande’s site in Japan. Although theultimate goal of KamLAND is observation of7Be solar neutrinos with much lower energy threshold, the initial phase of theexperiment is a long baseline (ﬂux-weighted average distance of ∼180 km) neutrino oscillation experiment using ¯ ν e’s emitted from power reactors. The reaction ¯ νe+p→e++nis used to detect reactor ¯ νe’s and delayed coincidence with 2.2 MeV γ-ray from neutron capture on a proton is used to reduce the backgrounds. Figure 3: Allowed regions of neutrino- oscillation paramete rs from the KamLAND 766 ton·yr exposure ¯ νedata [10]. The LMA re- gion from solar-neutrino experiments [9] is also shown. This ﬁgure is taken from Ref. [10].Color version at end of book. With the reactor ¯ ν e’s energy spectrum ( <8M e V )a n da prompt-energy analysis threshold of 2.6 MeV, this experimenthas a sensitive ∆m 2range down to ∼10−5eV2. Therefore, if the LMA solution is the real solution of the solar neutrinoproblem, KamLAND should observe reactor ¯ ν edisappearance, assuming CPT invariance. The ﬁrst KamLAND results [8] with 162 ton ·yr exposure were reported in December 2002. The ratio of observed toexpected (assuming no neutrino oscillation) number of eventswasN obs−NBG NNoOsc=0.611±0.085±0.041. (16) with obvious notation. This result shows clear evidence of event deﬁcit expected from neutrino oscillation. The 95% CL allowedregions are obtained from the oscillation analysis with theobserved event rates and positron spectrum shape. There are two bands of regions allowed by both solar and KamLAND data in the region. The LOW and VAC solutions are excluded bythe KamLAND results. A combined global solar + KamLAND /BH/BF/BJ /BH/BF/BJ/BH/BF/BJ /BH/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV analysis showed that the LMA is a unique solution to the solar neutrino problem with >5σCL [37]. In June 2004, KamLAND released the results from 766 ton·yr exposure [10]. In addition to the deﬁcit of events, the observed positron spectrum showed the distortion expectedfrom neutrino oscillation. Fig. 3 shows the allowed regions in the neutrino-oscillation parameter space. The best-ﬁt point lies in the region called LMA I. The LMA II region is disfavored atthe 98% CL. 5. Global Neutrino Oscillation Analysis The SNO Collaboration updated [11] a global two-neutrino oscillation analysis of the solar-neutrino data including theSNO’s complete salt phase data, and global solar + KamLAND766 ton ·yr data [10]. The resulting neutrino oscillation contours are shown in Fig. 4. The best ﬁt parameters for the global solaranalysis are ∆m 2=6.5+4.4 −2.3×10−5eV2and tan2θ=0.45+0.09 −0.08. The inclusion of the KamLAND data signiﬁcantly constrains the allowed ∆m2region, but shifts the best-ﬁt ∆m2value. The best-ﬁt parameters for the global solar + KamLANDanalysis are ∆m 2=8.0+0.6 −0.4×10−5eV2and tan2θ=0.45+0.09 −0.07 (θ=3 3.9+2.4 −2.2). A number of authors [38 - 40] also made combined global neutrino oscillation analysis of solar + KamLAND data inmostly three-neutrino oscillation framework using the SNO complete salt phase data [11] and the KamLAND 766 ton ·yr data [10]. These give consistent results with the SNO’s two-neutrino oscillation analysis [11]. 6. Recent Progress and Future Prospects Now that the solar-neutrino problem has been essentially solved, what are the future pro spects of the solar-neutrino experiments? From the particle-physics point of view, precise determina- tion of the oscillation parameters and search for non-standardphysics such as a small admixture of a sterile component inthe solar-neutrino ﬂux will be still of interest. More precise NC measurements by SNO will contribute in reducing the uncer- tainty of the mixing angle [41]. Measurements of the pp ﬂuxto an accuracy comparable to the quoted accuracy ( ±1%) of the SSM calculation will signiﬁcantly improve the precision ofthe mixing angle [42,43]. An important task of the future solar neutrino experiments is further tests of the SSM by measuring monochromatic 7Be neutrinos and fundamental ppneutrinos. The7Be neutrino ﬂux will be measured by a new experiment, Borexino, at Gran Sasso viaνescattering in 300 tons of ultra-pure liquid scintillator with a detection threshold as low as 250 keV. KamLAND willalso observe 7Be neutrinos if the detection threshold can be lowered to a level similar to that of Borexino. Borexino has recently reported the ﬁrst realtime observation of monochromatic 0.862 MeV7Be solar neutrinos [12]. With 47.4 live days, the observed rate, 47 ±7±12 counts/(100 )2 eV-5 (102 m∆ 5101520 (a) θ2tan)2 eV-5 (102 m∆ 5101520 0 0.2 0.4 0.6 0.8 168% CL 95% CL 99.73% CL(b) Figure 4: Update of the global neutrino oscil- lation contours given by the SNO Collaboration assuming that the8B neutrino ﬂux is free and thehepneutrino ﬂux is ﬁxed. (a) Solar global analysis. (b) Solar global + KamLAND. Thisﬁgure is taken from Ref. [11]. ton·day), is consistent with the rate calculated with SSM and neutrino oscillations, 49 ±4 counts/(100 ton ·day). For comparison, the expected rate with no neutrino oscillations is75±4 counts/(100 ton ·day). For the detection of ppneutrinos, various ideas for the detection scheme have been presented. However, no experiments have been approved yet, and extensive R&D eﬀorts are stillneeded for any of these ideas to prove its feasibility. References 1. D. 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D72, 033013 (2005). ν/CT /BV/CP/D4/D8/D9/D6/CT /CA/CP/D8/CT/D7 /CU/D6/D3/D1 /CA/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7ν/CT /BV/CP/D4/D8/D9/D6/CT /CA/CP/D8/CT/D7 /CU/D6/D3/D1 /CA/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7ν/CT /BV/CP/D4/D8/D9/D6/CT /CA/CP/D8/CT/D7 /CU/D6/D3/D1 /CA/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7ν/CT /BV/CP/D4/D8/D9/D6/CT /CA/CP/D8/CT/D7 /CU/D6/D3/D1 /CA/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BD /CB/C6/CD /B4/CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3 /CD/D2/CX/D8/B5 /BP /BD/BC− /BF/BI/CR/CP/D4/D8/D9/D6/CT/D7 /D4 /CT/D6 /CP/D8/D3/D1 /D4 /CT/D6 /D7/CT/CR/D3/D2/CS/BA/CE /BT/C4/CD/BX /B4/CB/C6/CD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BE. /BL /B7/BH. /BH − /BH. /BF± /BE. /BH /BF/BG/BT/C4 /CC/C5/BT/C6/C6 /BC/BH /BZ/C6/C7 /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT/BI/BL. /BF± /BG. /BD± /BF. /BI /BF/BH/BT/C4 /CC/C5/BT/C6/C6 /BC/BH /BZ/C6/C7 /BZ/C6/C7 /B7 /BZ/BT/C4/CG /CR/D3/D1/CQ/CX/D2/CT/CS/BJ/BC. /BK /B7/BH. /BF − /BH. /BE /B7/BF. /BJ − /BF. /BE /BF/BI/BT/BU/BW/CD/CA/BT/CB/C0/C1/BA/BA/BA /BC/BE /CB/BT /BZ/BX /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT/BJ/BJ. /BH± /BI. /BE /B7/BG. /BF − /BG. /BJ /BF/BJ/C0/BT/C5/C8/BX/C4 /BL/BL /BZ/BT/C4/CG /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT/BE. /BH/BI± /BC. /BD/BI± /BC. /BD/BI /BF/BK/BV/C4/BX/CE/BX/C4/BT/C6/BW /BL/BK /C0/C7/C5/BX /BF/BJ/BV/D0→ /BF/BJ/BT/D6 /BF/BG/BT/C4 /CC/C5/BT/C6/C6 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /BZ/C6/C7 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B4/BZ/C6/C7 /C1/B7/C1 /C1/B7/C1 /C1 /C1/B5/B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT /D7/D9/CR/CR/CT/D7/D7/D3 /D6/D4 /D6/D3/CY/CT/CR/D8 /D3/CU /BZ/BT/C4/C4/BX/CG/BA /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D8/CT/CR/CW/D2/CX/D5/D9/CT /D3/CU/BZ/C6/C7 /CX/D7 /CT/D7/D7/CT/D2/D8/CX/CP/D0/D0/DD /D8/CW/CT /D7/CP/D1/CT /CP/D7 /D8/CW/CP/D8 /D3/CU /BZ/BT/C4/C4/BX/CG/BA /CC/CW/CT /D6/D9/D2 /CS/CP/D8/CP /CR/D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /BE/BC /C5/CP /DD/BD/BL/BL/BK /D8/CW/D6/D3/D9/CV/CW /BL /BT/D4 /D6/CX/D0 /BE/BC/BC/BF/BA/BF/BH/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BZ/BT/C4/C4/BX/CG /C1/B7/C1 /C1/B7/C1 /C1 /C1/B7/C1/CE /B4/C0/BT/C5/C8/BX/C4 /BL/BL/B5 /CP/D2/CS /BZ/C6/C7 /C1/B7/C1 /C1/B7/C1 /C1 /C1/BA/BF/BI/BT/BU/BW/CD/CA/BT/CB/C0/C1/CC/C7 /CE /BC/BE /D6/CT/D4 /D3 /D6/D8 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BL/BE /D6/D9/D2/D7 /D3/CU /D8/CW/CT /CB/BT /BZ/BX /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CS/D9/D6/CX/D2/CV /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /C2/CP/D2/D9/CP /D6/DD /BD/BL/BL/BC /D8/CW/D6/D3/D9/CV/CW /BW/CT/CR/CT/D1/CQ /CT/D6 /BE/BC/BC/BD/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT/D7 /D8/CW/CT/BT/BU/BW/CD/CA/BT/CB/C0/C1/CC/C7 /CE/BL /BL /BU /D6/CT/D7/D9/D0/D8/BA /BT /D8/D3/D8/CP/D0 /D3/CU /BG/BC/BI . /BG /BJ/BD/BZ/CT /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D3/CQ/D7/CT/D6/DA/CT/CS/BA /C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT/DB /CP/D7 /CU/D3/D9/D2/CS /CU/D3 /D6 /D8/CT/D1/D4 /D3 /D6/CP/D0 /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CR/CP/D4/D8/D9/D6/CT /D6/CP/D8/CT /D3/DA/CT/D6 /D8/CW/CT /CT/D2/D8/CX/D6/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/D4 /CT/D6/CX/D3 /CS/BA/BF/BJ/C0/BT/C5/C8/BX/C4 /BL/BL /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /BZ/BT/C4/C4/BX/CG /C1/B7/C1 /C1/B7/C1 /C1 /C1/B7/C1/CE /B4/BI/BH /D6/D9/D2/D7 /CX/D2 /D8/D3/D8/CP/D0/B5/B8/DB/CW/CX/CR/CW /D9/D4 /CS/CP/D8/CT /D8/CW/CT /C0/BT/C5/C8/BX/C4 /BL/BI /D6/CT/D7/D9/D0/D8/BA /CC/CW/CT /BZ/BT/C4/C4/BX/CG /C1/CE /D6/CT/D7/D9/D0/D8 /B4/BD/BE /D6/D9/D2/D7/B5 /CX/D7 /BD/BD/BK. /BG±/BD/BJ. /BK± /BI. /BI /CB/C6/CD/BA /B4/C0/BT/C5/C8/BX/C4 /BL/BL /CS/CX/D7/CR/D9/D7/D7 /D8/CW/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/CR/DD /D3/CU /D4/CP /D6/D8/CX/CP/D0 /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D8/CW/CT /D1/CT/CP/D2/BA/B5/CC/CW/CT /BZ/BT/C4/C4/BX/CG /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D4 /D6/D3/CV/D6/CP/D1 /CW/CP/D7 /CQ /CT/CT/D2 /CR/D3/D1/D4/D0/CT/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT/D7/CT /D6/D9/D2/D7/BA /CC/CW/CT /D8/D3/D8/CP/D0 /D6/D9/D2/CS/CP/D8/CP /CR/D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /BD/BG /C5/CP /DD /BD/BL/BL/BD /D8/CW/D6/D3/D9/CV/CW /BE/BF /C2/CP/D2/D9/CP /D6/DD /BD/BL/BL/BJ/BA /BT /D8/D3/D8/CP/D0 /D3/CU /BF/BC/BC /BJ/BD/BZ/CT /CT/DA/CT/D2/D8/D7/DB /CT/D6/CT /D3/CQ/D7/CT/D6/DA/CT/CS/BA/BF/BK/BV/C4/BX/CE/BX/C4/BT/C6/BW /BL/BK /CX/D7 /CP /CS/CT/D8/CP/CX/D0/CT/CS /D6/CT/D4 /D3 /D6/D8 /D3/CU /D8/CW/CT /BF/BJ/BV/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /D8/CW/CT /C0/D3/D1/CT/D7/D8/CP/CZ /CT/C5 /CX /D2 /CT /BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/B9/CX/D2/CS/D9/CR/CT/CS /BF/BJ/BT/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D6/D3/D1 /BD/BC/BK /D6/D9/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD/BL/BJ/BC/CP/D2/CS /BD/BL/BL/BG /D9/D4 /CS/CP/D8/CT/D7 /D8/CW/CT /BW /BT /CE/C1/CB /BK/BL /D6/CT/D7/D9/D0/D8/BA φ/BX/CB /B4 /BK/BU/B5 φ/BX/CB /B4 /BK/BU/B5 φ/BX/CB /B4 /BK/BU/B5 φ/BX/CB /B4 /BK/BU/B5/BK/BU/D7 /D3 /D0 /CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP ν /CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA /CC/CW/CX/D7 /D4 /D6/D3 /CR/CT/D7/D7 /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3/CP/D0/D0 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/D7/B8 /CQ/D9/D8 /DB/CX/D8/CW /D6/CT/CS/D9/CR/CT/CS /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/D8 /D3νµ /B8ντ /CS/D9/CT /D8/D3 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CX/AB/CT/D6/CT/D2/CR/CT/B8 σ /B4νµ,τ /CT /B5∼ /BC. /BD/BIσ /B4ν/CT /CT /B5/BA /C1/CU /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /CX/D2/DA/D3/D0/DA/CT/D7/D2/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2 /AD/CP/DA/D3 /D6 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7/B8 /D8/CW/CT/CX/D6 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /AD/D9/DC /CX/D7 ∼ /BC. /BD/BI /D8/CX/D1/CT/D7 /D3/CU ν/CT /BA/CE /BT/C4/CD/BX /B4/BD/BC /BI/CR/D1− /BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BF/BH± /BC. /BC/BE± /BC. /BC/BK /BF/BL/C0/C7/CB/BT/C3/BT /BC/BI /CB/C3/BT/C5 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BE. /BF/BH± /BC. /BE/BE± /BC. /BD/BH /BG/BC/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU /D7/CW/CP/D4 /CT /D2/D3/D8 /CR/D3/D2/B9/D7/D8/D6/CP/CX/D2/CT/CS/BE. /BF/BG± /BC. /BE/BF /B7/BC. /BD/BH − /BC. /BD/BG /BG/BC/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU /D7/CW/CP/D4 /CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BE. /BF/BL /B7/BC. /BE/BG − /BC. /BE/BF± /BC. /BD/BE /BG/BD/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BE. /BF/BL± /BC. /BF/BG /B7/BC. /BD/BI − /BC. /BD/BG /BG/BE/BT/C0/C5/BT/BW /BC/BD /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BE. /BK/BC± /BC. /BD/BL± /BC. /BF/BF /BG/BF/BY/CD/C3/CD/BW /BT /BL/BI /C3/BT/C5/C1 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BE. /BJ/BC± /BC. /BE/BJ /BG/BF/BY/CD/C3/CD/BW /BT /BL/BI /C3/BT/C5/C1 /CS/CP /DD /AD/D9/DC/BE. /BK/BJ /B7/BC. /BE/BJ − /BC. /BE/BI /BG/BF/BY/CD/C3/CD/BW /BT /BL/BI /C3/BT/C5/C1 /D2/CX/CV/CW/D8 /AD/D9/DC/BF/BL/C0/C7/CB/BT/C3/BT /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8/D7 /CU/D3 /D6 /BD/BG/BL/BI /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/CQ /CT/D8 /DB /CT/CT/D2/C5/CP /DD /BF/BD/B8 /BD/BL/BL/BI /CP/D2/CS /C2/D9/D0/DD /BD/BH/B8 /BE/BC/BC/BD/B8 /CP/D2/CS /D6/CT/D4/D0/CP/CR/CT /BY/CD/C3/CD/BW /BT /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA /CC/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D8/CW/D6/CT/D7/CW/D3/D0/CS/CX/D7 /BH /C5/CT/CE /CT/DC/CR/CT/D4/D8 /CU/D3 /D6 /D8/CW/CT /AC/D6/D7/D8 /BE/BK/BC /D0/CX/DA/CT /CS/CP /DD/D7 /B4/BI/BA/BH /C5/CT/CE/B5/BA /BG/BC/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3 /BF/BL/BD/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT /BT/C0/C5/BX/BW /BC/BG /BT /BA /CC/CW/CT /BV/BV /B8 /BX/CB /B8/CP /D2 /CS /C6/BV /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD/D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C1/D2 /D3/D2/CT /D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BA /C1/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /CP/D2 /D9/D2/CS/CX/D7/D8/D3 /D6/D8/CT/CS /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6 /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2/DB/CX/D8/CW /BT/C0/C5/BT/BW /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA/BG/BD/BT/C0/C5/BT/BW /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP ν /CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/CQ /D3/DA/CT/D8/CW/CT /CZ/CX/D2/CT/D8/CX/CR /CT/D2/CT/D6/CV/DD /D8/CW/D6/CT/D7/CW/D3/D0/CS /D3/CU /BH /C5/CT/CE/BA /CC/CW/CT /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BF/BC/BI/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/C6/C7/CQ/CT /D8 /DB /CT/CT/D2 /C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL /CP/D2/CS /C5/CP /DD /BE/BK/B8 /BE/BC/BC/BD/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT/D7 /BT/C0/C5/BT/BW /BC/BD /D6/CT/D7/D9/D0/D8/D7/BA/BG/BE/BT/C0/C5/BT/BW /BC/BD /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP ν /CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/CQ /D3/DA/CT/D8/CW/CT /CZ/CX/D2/CT/D8/CX/CR /CT/D2/CT/D6/CV/DD /D8/CW/D6/CT/D7/CW/D3/D0/CS /D3/CU /BI . /BJ/BH /C5/CT/CE/BA /CC/CW/CT /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BE/BG/BD /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW/CB/C6/C7 /CQ /CT/D8 /DB /CT/CT/D2 /C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL /CP/D2/CS /C2/CP/D2/D9/CP /D6/DD /BD/BH/B8 /BE/BC/BC/BD/BA/BG/BF/BY/CD/C3/CD/BW /BT /BL/BI /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CU/D3 /D6 /CP /D8/D3/D8/CP/D0 /D3/CU /BE/BC/BJ/BL /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1/C1 /CP/D2/CS /C1/C1/C1 /CU/D6/D3/D1/C2/CP/D2/D9/CP /D6/DD /BD/BL/BK/BJ /D8/CW/D6/D3/D9/CV/CW /BY /CT/CQ /D6/D9/CP /D6/DD /BD/BL/BL/BH/B8 /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT /CT/D2/D8/CX/D6/CT /D7/D3/D0/CP /D6 /CR/DD/CR/D0/CT /BE/BE/B8 /DB/CX/D8/CW /D8/CW/D6/CT/D7/CW/D3/D0/CS/BX/CT> /BL. /BF /C5/CT/CE /B4/AC/D6/D7/D8 /BG/BG/BL /CS/CP /DD/D7/B5/B8> /BJ. /BH /C5/CT/CE /B4/D1/CX/CS/CS/D0/CT /BJ/BL/BG /CS/CP /DD/D7/B5/B8 /CP/D2/CS > /BJ. /BC /C5/CT/CE /B4/D0/CP/D7/D8 /BK/BF/BI/CS/CP /DD/D7/B5/BA /CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /D9/D4 /CS/CP/D8/CT /D8/CW/CT /C0/C1/CA/BT /CC /BT /BL/BC /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/CP/D2/CS /C0/C1/CA/BT /CC /BT /BL/BD /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /D8/CW/CT /CS/CP /DD/B9/D2/CX/CV/CW/D8 /DA/CP /D6/CX/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/BA /CC/CW/CT /D8/D3/D8/CP/D0/CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /DB /CP/D7 /CP/D0/D7/D3 /CP/D2/CP/D0/DD/DE/CT/CS /CU/D3 /D6 /D7/CW/D3 /D6/D8/B9/D8/CT/D6/D1 /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7/BM /DB/CX/D8/CW/CX/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CT/D6/D6/D3 /D6/D7/B8 /D2/D3/D7/D8/D6/D3/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /DB/CX/D8/CW /D8/CW/CT /D7/D9/D2/D7/D4 /D3/D8 /D2/D9/D1/CQ /CT/D6/D7 /DB /CP/D7 /CU/D3/D9/D2/CS/BA φ/BV/BV /B4 /BK/BU/B5 φ/BV/BV /B4 /BK/BU/B5 φ/BV/BV /B4 /BK/BU/B5 φ/BV/BV /B4 /BK/BU/B5/BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2 /DB/CW/CX/CR/CW /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /CT/DC/B9/CR/D0/D9/D7/CX/DA/CT/D0/DD /D8/D3 ν/CT /BA/CE /BT/C4/CD/BX /B4/BD/BC /BI/CR/D1− /BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI/BK± /BC. /BC/BI /B7/BC. /BC/BK − /BC. /BC/BL /BG/BG/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU/D7 /CW /CP /D4 /CT/D2/D3/D8 /CR/D3/D2/D7/D8/BA/BD. /BJ/BE± /BC. /BC/BH± /BC. /BD/BD /BG/BG/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU/D7 /CW /CP /D4 /CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BD. /BJ/BI /B7/BC. /BC/BI − /BC. /BC/BH± /BC. /BC/BL /BG/BH/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BD. /BJ/BH± /BC. /BC/BJ /B7/BC. /BD/BE − /BC. /BD/BD± /BC. /BC/BH /BG/BI/BT/C0/C5/BT/BW /BC/BD /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BG/BG/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3 /BF/BL/BD/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT /BT/C0/C5/BX/BW /BC/BG /BT /BA /CC/CW/CT /BV/BV /B8 /BX/CB /B8/CP /D2 /CS /C6/BV /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD/D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C1/D2 /D3/D2/CT /D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BA /C1/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /CP/D2 /D9/D2/CS/CX/D7/D8/D3 /D6/D8/CT/CS /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6 /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2/DB/CX/D8/CW /BT/C0/C5/BT/BW /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA /BH/BF/BL /BH/BF/BL/BH/BF/BL /BH/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /BG/BH/BT/C0/C5/BT/BW /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /CB/C6/C7 /D6/CT/D7/D9/D0/D8 /D3/CU /D8/CW/CT /BK/BU/D7 /D3 /D0 /CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2 /D3/D2 /CS/CT/D9/D8/CT/D6/CX/D9/D1/B8 ν/CT /CS→ /D4/D4/CT−/B8 /CP/CQ /D3/DA/CT /D8/CW/CT /CZ/CX/D2/CT/D8/CX/CR /CT/D2/CT/D6/CV/DD /D8/CW/D6/CT/D7/CW/D3/D0/CS /D3/CU/BH /C5/CT/CE/BA /CC/CW/CT /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BF/BC/BI/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/C6/C7 /CQ /CT/D8 /DB /CT/CT/D2 /C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL/CP/D2/CS /C5/CP /DD /BE/BK/B8 /BE/BC/BC/BD/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT/D7 /BT/C0/C5/BT/BW /BC/BD /D6/CT/D7/D9/D0/D8/D7/BA /CC/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT/CB/C6/C7 /C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /BT/C0/BT/CA/C5/C1 /C5 /BC/BJ/BA /BG/BI/BT/C0/C5/BT/BW /BC/BD /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /AC/D6/D7/D8 /CB/C6/C7 /D6/CT/D7/D9/D0/D8 /D3/CU /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /D8/CW/CT/CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2 /D3/D2 /CS/CT/D9/D8/CT/D6/CX/D9/D1/B8 ν/CT /CS→ /D4/D4/CT−/B8 /CP/CQ /D3/DA/CT /D8/CW/CT /CZ/CX/D2/CT/D8/CX/CR /CT/D2/CT/D6/CV/DD /D8/CW/D6/CT/D7/CW/B9/D3 /D0 /CS/D3 /CU/BI . /BJ/BH /C5/CT/CE/BA /CC/CW/CT /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BE/BG/BD /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/C6/C7 /CQ /CT/D8 /DB /CT/CT/D2 /C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8/BD/BL/BL/BL /CP/D2/CS /C2/CP/D2/D9/CP /D6/DD /BD/BH/B8 /BE/BC/BC/BD/BA φ/C6/BV /B4 /BK/BU/B5 φ/C6/BV /B4 /BK/BU/B5 φ/C6/BV /B4 /BK/BU/B5 φ/C6/BV /B4 /BK/BU/B5/BK/BU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2/B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0/D0/DD /D7/CT/D2/D7/CX/D8/CX/DA/CT/D8/D3ν/CT /B8νµ /B8/CP /D2 /CS ντ /BA/CE /BT/C4/CD/BX /B4/BD/BC /BI/CR/D1− /BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BL/BG± /BC. /BE/BD /B7/BC. /BF/BK − /BC. /BF/BG /BG/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU /D7/CW/CP/D4 /CT /D2/D3/D8 /CR/D3/D2/D7/D8/BA/BG. /BK/BD± /BC. /BD/BL /B7/BC. /BE/BK − /BC. /BE/BJ /BG/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /CB/CP/D0/D8 /DD/BW/BE /C7/BN /BK/BU /D7/CW/CP/D4 /CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BH. /BC/BL /B7/BC. /BG/BG − /BC. /BG/BF /B7/BC. /BG/BI − /BC. /BG/BF /BG/BK/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BN /BK/BU /D7/CW/CP/D4 /CT /CR/D3/D2/D7/D8/BA/BI. /BG/BE± /BD. /BH/BJ /B7/BC. /BH/BH − /BC. /BH/BK /BG/BK/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /CP/DA/CT/D6/CP/CV/CT /AD/D9/DC/BN /BK/BU /D7/CW/CP/D4 /CT /D2/D3/D8 /CR/D3/D2/D7/D8/BA/BG/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3 /BF/BL/BD/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT /BT/C0/C5/BX/BW /BC/BG /BT /BA/CC /CW /CT /BV/BV /B8 /BX/CB /B8 /CP/D2/CS /C6/BV /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD/D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C1/D2 /D3/D2/CT /D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BA /C1/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /CP/D2 /D9/D2/CS/CX/D7/D8/D3 /D6/D8/CT/CS /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6/CR /D3 /D1 /D4 /CP /D6/CX/D7/D3/D2/DB/CX/D8/CW /BT/C0/C5/BT/BW /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA/BG/BK/BT/C0/C5/BT/BW /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /AC/D6/D7/D8 /CB/C6/C7 /D6/CT/D7/D9/D0/D8 /D3/CU /D8/CW/CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW/D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2 /D3/D2 /CS/CT/D9/D8/CT/D6/CX/D9/D1/B8 ν/lscript /CS→ /D2/D4ν/lscript /B8 /CP/CQ /D3/DA/CT /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8/D6/CT/CP/CR/D8/CX/D3/D2 /D8/CW/D6/CT/D7/CW/D3/D0/CS /D3/CU /BE/BA/BE /C5/CT/CE/BA /CC/CW/CT /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BF/BC/BI/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/C6/C7 /CQ /CT/D8 /DB /CT/CT/D2/C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL /CP/D2/CS /C5/CP /DD /BE/BK/B8 /BE/BC/BC/BD/BA /CC/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CB/C6/C7 /C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /BT/C0/BT/CA/C5/C1/C5 /BC/BJ/BA φνµ /B7ντ /B4 /BK/BU/B5 φνµ /B7ντ /B4 /BK/BU/B5 φνµ /B7ντ /B4 /BK/BU/B5 φνµ /B7ντ /B4 /BK/BU/B5/C6/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2/B9/AD/CP/DA/D3 /D6 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /B4 νµ /CP/D2/CSντ /B5/CX /D2 /D8 /CW /CT /BK/BU /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3/AD/D9/DC/BA/CE /BT/C4/CD/BX /B4/BD/BC /BI/CR/D1− /BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BE/BI± /BC. /BE/BH /B7/BC. /BG/BC − /BC. /BF/BH /BG/BL/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1φNC /B8φCC /B8 /CP/D2/CS φES /BN/BK/BU /D7/CW/CP/D4 /CT /D2/D3/D8 /CR/D3/D2/D7/D8/BA/BF. /BC/BL± /BC. /BE/BE /B7/BC. /BF/BC − /BC. /BE/BJ /BG/BL/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1φNC /B8φCC /B8 /CP/D2/CS φES /BN/BK/BU /D7/CW/CP/D4 /CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BF. /BG/BD± /BC. /BG/BH /B7/BC. /BG/BK − /BC. /BG/BH /BH/BC/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /BY /D6/D3/D1φNC /B8φCC /B8 /CP/D2/CS φES/BF. /BI/BL± /BD. /BD/BF /BH/BD/BT/C0/C5/BT/BW /BC/BD /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CB/C6/C7/B7/CB/D9/D4 /CT/D6/C3/CP/D1/B8/DB /CP/D8/CT/D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA/BG/BL/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3 /BF/BL/BD/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT /BT/C0/C5/BX/BW /BC/BG /BT /BA/CC /CW /CT /BV/BV /B8 /BX/CB /B8 /CP/D2/CS /C6/BV /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD/D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C1/D2 /D3/D2/CT /D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BA /C1/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /CP/D2 /D9/D2/CS/CX/D7/D8/D3 /D6/D8/CT/CS /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6/CR /D3 /D1 /D4 /CP /D6/CX/D7/D3/D2/DB/CX/D8/CW /BT/C0/C5/BT/BW /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA/BH/BC/BT/C0/C5/BT/BW /BC/BE /CS/CT/CS/D9/CR/CT/CS /D8/CW/CT /D2/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2/B9/AD/CP/DA/D3 /D6 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /B4νµ /CP/D2/CSντ /B5/CX/D2 /D8/CW/CT /BK/BU/D7 /D3 /D0 /CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/B8 /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/D7/D9/D0/D8/B8 /D8/CW/CT ν /CT /CT/D0/CP/D7/D8/CX/CR/B9/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D6/CT/D7/D9/D0/D8 /CP/D2/CS /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/D7/D9/D0/D8/BA /CC/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CB/C6/C7/C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /BT/C0/BT/CA/C5/C1 /C5 /BC/BJ/BA /BH/BD/BT/C0/C5/BT/BW /BC/BD /CS/CT/CS/D9/CR/CT/CS /D8/CW/CT /D2/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2/B9/AD/CP/DA/D3 /D6 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /B4 νµ /CP/D2/CSντ /B5/CX /D2/D8/CW/CT /BK/BU/D7 /D3 /D0 /CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/B8 /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /CB/C6/C7 /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/D7/D9/D0/D8 /B4/BT/C0/C5/BT/BW /BC/BD/B5/CP/D2/CS /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CTν /CT /CT/D0/CP/D7/D8/CX/CR/B9/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D6/CT/D7/D9/D0/D8 /B4/BY/CD/C3/CD/BW /BT/BC /BD /B5 /BA/CC /D3/D8/CP/D0 /BY/D0/D9/DC /D3/CU /BT/CR/D8/CX/DA/CT /BK/BU /CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /CC /D3/D8/CP/D0 /BY/D0/D9/DC /D3/CU /BT/CR/D8/CX/DA/CT /BK/BU /CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3/D7/CC /D3/D8/CP/D0 /BY/D0/D9/DC /D3/CU /BT/CR/D8/CX/DA/CT /BK/BU /CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /CC /D3/D8/CP/D0 /BY/D0/D9/DC /D3/CU /BT/CR/D8/CX/DA/CT /BK/BU /CB/D3/D0/CP /D6 /C6/CT/D9/D8/D6/CX/D2/D3/D7/CC /D3/D8/CP/D0 /AD/D9/DC /D3/CU /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/CT /B8νµ /B8/CP /D2 /CS ντ /B5/BA/CE /BT/C4/CD/BX /B4/BD/BC /BI/CR/D1− /BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BL/BG± /BC. /BE/BD /B7/BC. /BF/BK − /BC. /BF/BG /BH/BE/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1φNC /BN /BK/BU /D7/CW/CP/D4 /CT /D2/D3/D8 /CR/D3/D2/D7/D8/BA/BG. /BK/BD± /BC. /BD/BL /B7/BC. /BE/BK − /BC. /BE/BJ /BH/BE/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1φNC /BN /BK/BU /D7/CW/CP/D4 /CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BH. /BC/BL /B7/BC. /BG/BG − /BC. /BG/BF /B7/BC. /BG/BI − /BC. /BG/BF /BH/BF/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /BW/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 φ/C6/BV/BH. /BG/BG± /BC. /BL/BL /BH/BG/BT/C0/C5/BT/BW /BC/BD /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CB/C6/C7/B7/CB/D9/D4 /CT/D6/C3/CP/D1/B8/DB /CP/D8/CT/D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA/BH/BE/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3 /BF/BL/BD/BA/BG /D0/CX/DA/CT /CS/CP /DD/D7/B8 /CP/D2/CS /D9/D4 /CS/CP/D8/CT /BT/C0/C5/BX/BW /BC/BG /BT /BA/CC /CW /CT /BV/BV /B8 /BX/CB /B8 /CP/D2/CS /C6/BV /CT/DA/CT/D2/D8/D7 /DB /CT/D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD/D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C1/D2 /D3/D2/CT /D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/BA /C1/D2 /D8/CW/CT /D3/D8/CW/CT/D6/D1/CT/D8/CW/D3 /CS/B8 /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /CP/D2 /D9/D2/CS/CX/D7/D8/D3 /D6/D8/CT/CS /BK/BU /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1 /DB /CP/D7 /CP/CS/CS/CT/CS /CU/D3 /D6/CR /D3 /D1 /D4 /CP /D6/CX/D7/D3/D2/DB/CX/D8/CW /BT/C0/C5/BT/BW /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA/BH/BF/BT/C0/C5/BT/BW /BC/BE /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/CW/CT /D8/D3/D8/CP/D0 /AD/D9/DC /D3/CU /CP/CR/D8/CX/DA/CT /BK/BU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CQ /DD /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CX/D2/CV/D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/CP/CR/D8/CX/D3/D2/B8 ν/lscript /CS→ /D2/D4ν/lscript /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0/D0/DD /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 ν/CT /B8νµ /B8/CP /D2 /CS ντ /BA/CC/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CB/C6/C7 /C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /BT/C0/BT/CA/C5/C1 /C5 /BC/BJ/BA /BH/BG/BT/C0/C5/BT/BW /BC/BD /CS/CT/CS/D9/CR/CT/CS /D8/CW/CT /D8/D3/D8/CP/D0 /AD/D9/DC /D3/CU /CP/CR/D8/CX/DA/CT /BK/BU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /CB/C6/C7/CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CT/D7/D9/D0/D8 /B4/BT/C0/C5/BT/BW /BC/BD/B5 /CP/D2/CS /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT ν /CT /CT/D0/CP/D7/D8/CX/CR/B9/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/D6/CT/D7/D9/D0/D8 /B4/BY/CD/C3/CD/BW /BT /BC/BD/B5/BA/BW/CP /DD/B9/C6/CX/CV/CW/D8 /BT/D7/DD/D1/D1/CT/D8/D6/DD /B4 /BK/BU/B5 /BW/CP /DD/B9/C6/CX/CV/CW/D8 /BT/D7/DD/D1/D1/CT/D8/D6/DD /B4 /BK/BU/B5/BW/CP /DD/B9/C6/CX/CV/CW/D8 /BT/D7/DD/D1/D1/CT/D8/D6/DD /B4 /BK/BU/B5 /BW/CP /DD/B9/C6/CX/CV/CW/D8 /BT/D7/DD/D1/D1/CT/D8/D6/DD /B4 /BK/BU/B5/BT /BP/B4φ/D2/CX/CV/CW/D8−φ/CS/CP /DD /B5/BBφ/CP/DA/CT/D6/CP/CV/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BE/BD± /BC. /BC/BE/BC /B7/BC. /BC/BD/BE − /BC. /BC/BD/BF /BH/BH/C0/C7/CB/BT/C3/BT /BC/BI /CB/C3/BT/C5 /BU/CP/D7/CT/CS /D3/D2 φES /BC. /BC/BD/BJ± /BC. /BC/BD/BI /B7/BC. /BC/BD/BE − /BC. /BC/BD/BF /BH/BI/C0/C7/CB/BT/C3/BT /BC/BI /CB/C3/BT/C5 /BY/CX/D8/D8/CT/CS /CX/D2 /D8/CW/CT /C4/C5/BT /D6/CT/CV/CX/D3/D2 − /BC. /BC/BH/BI± /BC. /BC/BJ/BG± /BC. /BC/BH/BF /BH/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1 /D7/CP/D0/D8 /DD /CB/C6/C7 φCC − /BC. /BC/BF/BJ± /BC. /BC/BI/BF± /BC. /BC/BF/BE /BH/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CB/C6/C7 /BY /D6/D3/D1 /D7/CP/D0/D8 /DD /CB/C6/C7 φCC /BN /CR/D3/D2/D7/D8/BA/D3/CU /D2/D3 φNC /CP/D7/DD/D1/D1/CT/D8/D6/DD/BC. /BD/BG± /BC. /BC/BI/BF /B7/BC. /BC/BD/BH − /BC. /BC/BD/BG /BH/BK/BT/C0/C5/BT/BW /BC/BE /BU /CB/C6/C7 /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CB/C6/C7 φ/BV/BV/BC. /BC/BJ± /BC. /BC/BG/BL /B7/BC. /BC/BD/BF − /BC. /BC/BD/BE /BH/BL/BT/C0/C5/BT/BW /BC/BE /BU /CB/C6/C7 /BV/D3/D2/D7/D8/BA /D3/CU /D2/D3 φ/C6/BV /CP/D7/DD/D1/D1/CT/D8/D6/DD/BH/BH/C0/C7/CB/BT/C3/BT /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8/D7 /CU/D3 /D6 /BD/BG/BL/BI /D0/CX/DA/CT /CS/CP /DD/D7 /DB/CX/D8/CW /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/CQ /CT/D8 /DB /CT/CT/D2/C5/CP /DD /BF/BD/B8 /BD/BL/BL/BI /CP/D2/CS /C2/D9/D0/DD /BD/BH/B8 /BE/BC/BC/BD/B8 /CP/D2/CS /D6/CT/D4/D0/CP/CR/CT /BY/CD/C3/CD/BW /BT /BC/BE /D6/CT/D7/D9/D0/D8/D7/BA /CC/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D8/CW/D6/CT/D7/CW/D3/D0/CS/CX/D7 /BH /C5/CT/CE /CT/DC/CR/CT/D4/D8 /CU/D3 /D6 /D8/CW/CT /AC/D6/D7/D8 /BE/BK/BC /D0/CX/DA/CT /CS/CP /DD/D7 /B4/BI/BA/BH /C5/CT/CE/B5/BA /BH/BI/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW /D6/CT/CS/D9/CR/CT/CS /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW/CX/D2 /D8/CW/CT /C4/C5/BT /B4/D0/CP /D6/CV/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT/B5 /D6/CT/CV/CX/D3/D2 /CP/D2/CS /CQ /DD /AC/D8/D8/CX/D2/CV /D8/CW/CT /D8/CX/D1/CT /DA/CP /D6/CX/CP/D8/CX/D3/D2 /D3/CU/D8/CW/CT /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP ν/CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D8/D3 /D8/CW/CT /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /CU/D6/D3/D1/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /BY /D3 /D6 /CS/CT/D8/CP/CX/D0/D7/B8 /D7/CT/CT /CB/C5/CH /BC/BG/BA /CC/CW/CT/D6/CT /CX/D7 /CP/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D7/D1/CP/D0/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/D3 /CU± /BC. /BC/BC/BC/BG /CR/D3/D1/CX/D2/CV /CU/D6/D3/D1 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BH/BJ/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /D1/CP/CS/CT /DB/CX/D8/CW /CS/CX/D7/D7/D3/D0/DA/CT/CS /C6/CP/BV/D0 /B4/BC/BA/BD/BL/BH/B1 /CQ /DD/DB /CT/CX/CV/CW/D8/B5 /CX/D2/CW/CT/CP/DA/DD /DB /CP/D8/CT/D6 /D3/DA/CT/D6 /D8/CW/CT /D4 /CT/D6/CX/D3 /CS /CQ /CT/D8 /DB /CT/CT/D2 /C2/D9/D0/DD /BE/BI/B8 /BE/BC/BC/BD /CP/D2/CS /BT/D9/CV/D9/D7/D8 /BE/BK/B8 /BE/BC/BC/BF/B8 /DB/CX/D8/CW /BD/BJ/BI/BA/BH/CS/CP /DD/D7 /D3/CU /D8/CW/CT /D0/CX/DA/CT /D8/CX/D1/CT /D6/CT/CR/D3 /D6/CS/CT/CS /CS/D9/D6/CX/D2/CV /D8/CW/CT /CS/CP /DD /CP/D2/CS /BE/BD/BG/BA/BL /CS/CP /DD/D7 /CS/D9/D6/CX/D2/CV /D8/CW/CT /D2/CX/CV/CW/D8/BA /CC/CW/CX/D7/D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT /D7/D4 /CT/CR/D8/D6/CP/D0 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BV/BV /CT/DA/CT/D2/D8/D7 /D2/D3/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D8/D3 /D8/CW/CT/BK/BU /D7/CW/CP/D4 /CT/BA/BH/BK/BT/C0/C5/BT/BW /BC/BE /BU /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /D6/CT/CR/D3 /D6/CS/CT/CS /CQ/CT /D8 /DB /CT/CT/D2/C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL /CP/D2/CS /C5/CP /DD /BE/BK/B8 /BE/BC/BC/BD/B8 /DB/CX/D8/CW /D8/CW/CT /CS/CP /DD /CP/D2/CS /D2/CX/CV/CW/D8 /D0/CX/DA/CT /D8/CX/D1/CT/D7 /D3/CU /BD/BE/BK/BA/BH /CP/D2/CS/BD/BJ/BJ/BA/BL /CS/CP /DD/D7/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CB/C6/C7 /C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2/CX/D2 /BT/C0/BT/CA/C5/C1/C5 /BC/BJ/BA /BH/BL/BT/C0/C5/BT/BW /BC/BE /BU /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CP/D2/CS ν /CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/B8 /DB/CX/D8/CW /D8/CW/CT /D8/D3/D8/CP/D0 /AD/D9/DC /D3/CU /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS/D8/D3 /CW/CP/DA/CT /D2/D3 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA /CC/CW/CT /CS/CP/D8/CP /DB /CT/D6/CT /D6/CT/CR/D3 /D6/CS/CT/CS /CQ /CT/D8 /DB /CT/CT/D2 /C6/D3/DA/CT/D1/CQ /CT/D6 /BE/B8 /BD/BL/BL/BL /CP/D2/CS /C5/CP /DD/BE/BK/B8 /BE/BC/BC/BD/B8 /DB/CX/D8/CW /D8/CW/CT /CS/CP /DD /CP/D2/CS /D2/CX/CV/CW/D8 /D0/CX/DA/CT /D8/CX/D1/CT/D7 /D3/CU /BD/BE/BK/BA/BH /CP/D2/CS /BD/BJ/BJ/BA/BL /CS/CP /DD/D7/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT/CR/D3/D1/D4/D0/CT/D8/CT /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CB/C6/C7 /C8/CW/CP/D7/CT /C1/CS/CP/D8/CP /D7/CT/D8 /CX/D7 /CV/CX/DA/CT/D2 /CX/D2 /BT/C0/BT/CA/C5/C1 /C5 /BC/BJ/BA φ/BX/CB /B4/CW/CT/D4/B5φ/BX/CB /B4/CW/CT/D4/B5φ/BX/CB /B4/CW/CT/D4/B5φ/BX/CB /B4/CW/CT/D4/B5/CW/CT/D4 /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /D1/CT/CP/D7/D9/D6/CT/CS /DA/CX/CP ν /CT /CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA /CC/CW/CX/D7 /D4 /D6/D3 /CR/CT/D7/D7 /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT/D8/D3 /CP/D0/D0 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3 /AD/CP/DA/D3 /D6/D7/B8 /CQ/D9/D8 /DB/CX/D8/CW /D6/CT/CS/D9/CR/CT/CS /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/D8 /D3νµ /B8ντ /CS/D9/CT /D8/D3 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CX/AB/CT/D6/CT/D2/CR/CT/B8 σ /B4νµ,τ /CT /B5∼ /BC. /BD/BIσ /B4ν/CT /CT /B5/BA /C1/CU /D8/CW/CT /CW/CT/D4 /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /CX/D2/DA/D3/D0/DA/CT/D7/D2/D3/D2/CT/D0/CT/CR/D8/D6/D3/D2 /AD/CP/DA/D3 /D6 /CP/CR/D8/CX/DA/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7/B8 /D8/CW/CT/CX/D6 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /AD/D9/DC /CX/D7 ∼ /BC. /BD/BI /D8/CX/D1/CT/D7 /D3/CU ν/CT /BA/CE /BT/C4/CD/BX /B4/BD/BC /BF/CR/D1− /BE/D7− /BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BF /BL/BC /BI/BC/C0/C7/CB/BT/C3/BT /BC/BI /CB/C3/BT/C5/BI/BC/C0/C7/CB/BT/C3/BT /BC/BI /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /DB/CX/D2/CS/D3 /DB /D3/CU /BD/BK/DF /BE/BD /C5/CT/CE/B8/CP/D2/CS /D9/D4 /CS/CP/D8/CT/D7 /BY/CD/C3/CD/BW /BT /BC/BD /D6/CT/D7/D9/D0/D8/BA φ ν/CT /B4 /BK/BU/B5 φ ν/CT /B4 /BK/BU/B5 φ ν/CT /B4 /BK/BU/B5 φ ν/CT /B4 /BK/BU/B5/CB/CT/CP /D6/CR/CW/CT/D7 /CP /D6/CT /D1/CP/CS/CT /CU/D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2 /CP/D2/D8/CX/D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC /CU/D6/D3/D1 /D8/CW/CT /CB/D9/D2/BA /BY/D0/D9/DC /D0/CX/D1/CX/D8/D7 /D0/CX/D7/D8/CT/CS /CW/CT/D6/CT/CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /D8/CW/CT /BU/CB/BC/BH/B4/C7/C8/B5 /CB/D8/CP/D2/CS/CP /D6/CS /CB/D3/D0/CP /D6 /C5/D3 /CS/CT/D0 /BK/BU /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /AD/D9/DC/B8/DB/CX/D8/CW /CP/D2 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 /D7/D3/D0/CP /D6 ν/CT /D7 /CU/D3/D0/D0/D3 /DB /CP/D2 /D9/D2/D3/D7/CR/CX/D0/D0/CP/D8/CT/CS /BK/BU /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D4 /CT/CR/D8/D6/D9/D1/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BL /BL/BC /BI/BD/BU/BT/C4/BT /CC /BT /BC/BI /BV/C6/CC/CA /BD/BA/BK< /BX ν/CT< /BE/BC/BA/BC /C5/CT/CE < /BC. /BJ/BE /BL/BC /BT/C0/BT/CA/C5/C1/C5 /BC/BG /CB/C6/C7 /BG/BA/BC< /BX ν/CT< /BD/BG/BA/BK /C5/CT/CE < /BC. /BC/BE/BH /BL/BC /BX/BZ/CD/BV/C0/C1 /BC/BG /C3/C4/C6/BW /BK/BA/BF< /BX ν/CT< /BD/BG/BA/BK /C5/CT/CE < /BC. /BJ /BL/BC /BZ/BT/C6/BW/C7 /BC/BF /CB/C3/BT/C5 /BK/BA/BC< /BX ν/CT< /BE/BC/BA/BC /C5/CT/CE < /BD. /BJ /BL/BC /BT /BZ/C4/C1/BX/CC/CC /BT /BL/BI /C4/CB/BW /BJ< /BX ν/CT< /BD/BJ /C5/CT/CE/BI/BD/BU/BT/C4/BT /CC /BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 ν/CT /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /BV/D3/D9/D2/D8/CX/D2/CV /CC /CT/D7/D8/BY /CP/CR/CX/D0/CX/D8 /DD /B4/D8/CW/CT /D4 /D6/D3/D8/D3/D8 /DD/D4 /CT /D3/CU /D8/CW/CT /BU/D3 /D6/CT/DC/CX/D2/D3 /CS/CT/D8/CT/CR/D8/D3 /D6/B5/BA /BH/BG/BC /BH/BG/BC/BH/BG/BC /BH/BG/BC/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /B4/BU/B5 /CC/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /B4/BU/B5 /CC/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B4/BU/B5 /CC/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /B4/BU/B5 /CC/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 INTRODUCTION TO THREE-NEUTRINO MIXING PARAMETERS LISTINGS Updated October 2007 by M. Goodman (ANL). Introduction and Notation: With the exception of the LSND anomaly, current accelera tor, reactor, solar and at- mospheric neutrino data can be described within the framework of a 3 ×3 mixing matrix between the ﬂavor eigenstates νe,νµ, andντand mass eigenstates ν1,ν2andν3. (See Eq. (13.30) of the Review “Neutrino Mass, Mixing, and Flavor Change,”by B. Kayser.) Whether or not this is the ultimately correctframework, it is currently widely used to parameterize neutrinomixing data and to plan new experiments. The mass diﬀerences are called ∆m 2 21and∆m2 32following Eq. (13 .29) in the review. In these Listings, we assume that ∆m2 32∼∆m2 31, although in the future, experiments may be precise enough to measure these separately. The angles, asspeciﬁed in Eq. (13 .30) of the review, are labeled θ 12,θ23,a n d θ13.T h e CPviolating phase is called δ, but that does not yet appear in the Listings. The familiar two-neutrino form foroscillations is given in Eqs. (13. 19) and (13.20). Despite the fact that the mixing angles have been measured to be much larger than in the quark sector, the two-neutrino form is often a verygood approximation and is used in many situations. The angles appear in the equations below in many forms. They most often appear as sin 2(2θ). The Listings currently use this convention. Accelerator neutrino experiments: Ignoring the small ∆m2 21scale, CPviolation, and matter eﬀects, the equations for the probability of appearance in an accelerator oscillation experiment are: P(νµ→ντ)=s i n2(2θ23)c o s4(θ13)s i n2(∆m2 32L/4E)( 1 ) P(νµ→νe)=s i n2(2θ13)s i n2(θ23)s i n2(∆m2 32L/4E)( 2 ) P(νe→νµ)=s i n2(2θ13)s i n2(θ23)s i n2(∆m2 32L/4E)( 3 ) P(νe→ντ)=s i n2(2θ13)c o s2(θ23)s i n2(∆m2 32L/4E).(4) For the case of negligible θ13, these probabilities vanish except for P( νµ→ντ), which then takes the familiar two-neutrino form. New long-baseline experiments are being planned to search for non-zero θ13through P(νµ→νe). Including the CPvi- olating terms and low mass scale, the equation for neutrinooscillation in vacuum is: P(ν µ→νe)=P1+P2+P3+P4 P1=s i n2(θ23)s i n2(2θ13)s i n2(∆m2 32L/4E) P2=c o s2(θ23)s i n2(2θ13)s i n2(∆m2 21L/4E) P3=−/+Jsin(δ)s i n (∆m2 32L/4E) P4=Jcos(δ)c o s (∆m2 32L/4E)( 5 )where J=c o s ( θ13)s i n ( 2 θ12)s i n ( 2 θ13)s i n ( 2 θ23)× sin(∆m2 32L/4E)s i n (∆m2 21L/4E)( 6 ) and the sign in P3 is negative for neutrinos and positive for anti-neutrinos. For most new proposed long-baseline acceleratorexperiments, P2 can safely be neglected, but depending on the values of θ 13andδ, the other three terms could be comparable. Also, depending on the distance and the mass hierarchy, mattereﬀects will need to be included. Reactor neutrino experiments: Nuclear reactors are proliﬁc sources of ¯ ν ewith an energy near 4 MeV. The oscillation probability can be expressed P(¯νe→¯νe)=1−cos4(θ13)s i n2(2θ12)s i n2(∆m2 21L/4E) −sin2(2θ13)s i n2(∆m2 32L/4E). (7) For short distances (L <5 km), it is a good approximation to ignore the second term on the right, and this takes the familiartwo-neutrino form with θ 13and∆m2 32. For long distances and small θ13, the second term oscillate s rapidly and averages to zero for an experiment with ﬁnite energy resolution, leading tothe familiar two-neutrino form with θ 12and∆m2 21. Solar and Atmospheric neutrino experiments: Solar neu- trino experiments are sensitive to νedisappearance and have allowed the measurement of θ12and∆m2 21. They are also sen- sitive to θ13. In the discussion after Eq. (13 .22) in “Neutrino Mass Mixing and Flavor Change” in this Review ,w ei d e n t i f y ∆m2 ⊙=∆m2 21andθ⊙=θ12. Atmospheric neutrino experiments are primarily sensitive toνµdisappearance through νµ→ντoscillations, and have allowed the measurement of θ23and∆m2 32. In Fig. (13.1) in “Neutrino Mass Mixing and Flavor Change” in this Review ,w e identify ∆m2 atm=∆m2 32andθatm=θ23. Despite the large νe component of the atmospheric neutrino ﬂux, it is diﬃcult to measure ∆m2 21eﬀects. This is because of a cancellation between νµ→νeandνe→νµ, together with the fact that the ratio of νµandνeatmospheric ﬂuxes, which arise from sequential πand µdecay, is near 2. /D7/CX/D2 /BE/B4/BEθ/BD/BE /B5 /D7/CX/D2 /BE/B4/BEθ/BD/BE /B5/D7/CX/D2 /BE/B4/BEθ/BD/BE /B5 /D7/CX/D2 /BE/B4/BEθ/BD/BE /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG /BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG /BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG /BC. /BK/BI /B7/BC. /BC/BF − /BC. /BC/BG /BI/BE/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BK/BH /B7/BC. /BC/BG − /BC. /BC/BI /BI/BF/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6 /BC. /BK/BH /B7/BC. /BC/BI − /BC. /BC/BH /BI/BG/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /CB/C3/BT/C5/B7/CB/C6/C7/B7/C3/CP/D1/C4/BT/C6/BW /BC. /BK/BI /B7/BC. /BC/BH − /BC. /BC/BJ /BI/BH/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /CB/C3/BT/C5/B7/CB/C6/C7/BC. /BJ/BH/DF /BC. /BL/BH /BI/BI/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BK/BE± /BC. /BC/BH /BI/BJ/BT/CA/BT/C3/C1 /BC/BH /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BK/BE± /BC. /BC/BG /BI/BK/BT/C0/C5/BX/BW /BC/BG /BT /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BJ/BD/DF /BC. /BL/BF /BI/BL/BT/C0/C5/BX/BW /BC/BG /BT /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BK/BH /B7/BC. /BC/BH − /BC. /BC/BJ /BJ/BC/CB/C5/CH /BC/BG /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BK/BF /B7/BC. /BC/BI − /BC. /BC/BK /BJ/BD/CB/C5/CH /BC/BG /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BK/BJ /B7/BC. /BC/BJ − /BC. /BC/BK /BJ/BE/CB/C5/CH /BC/BG /BY/C1/CC /CB/C3/BT/C5 /B7 /CB/C6/C7/BC. /BI/BE/DF /BC. /BK/BK /BJ/BF/BT/C0/C5/BT/BW /BC/BE /BU /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BC. /BI/BE/DF /BC. /BL/BH /BJ/BG/BY/CD/C3/CD/BW /BT /BC/BE /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6 /BH/BG/BD /BH/BG/BD/BH/BG/BD /BH/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV /BI/BE/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D2 /CQ /DD /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CX/D7θ /BP/B4 /BF /BF . /BL± /BD. /BI/B5◦/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /CB/C6/C7 /D4/D9/D6/CT /CS/CT/D9/D8/CT/D6/D3/D2 /CP/D2/CS /D7/CP/D0/D8 /D4/CW/CP/D7/CT /CS/CP/D8/CP/B8 /CB/C3 ν/CT /CS/CP/D8/CP/B8 /BV/D0 /CP/D2/CS /BZ/CP /BV/BV /CS/CP/D8/CP/B8 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BT/CA/BT/C3/C1/BC/BH/B5/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7/CP/D7/D7/D9/D1/CT/CS/BA /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CP/D0/D7/D3 /D5/D9/D3/D8/CT/D7 θ /BP/B4 /BF /BF . /BL /B7/BE. /BG − /BE. /BE /B5◦/CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV /D8/CW/CT /BI/BK/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA /CC/CW/CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /CX/D2/D8/D3 /D7/CX/D2 /BE/BEθ /BP/BC. /BK/BI /B7/BC. /BC/BH − /BC. /BC/BI /BA/BI/BF/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /CB/C3 ν/CT /CS/CP/D8/CP/B8/BV/BV /CS/CP/D8/CP /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B8 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BT/CA/BT/C3/C1/BC/BH/B5/BA /BV/C8/CC/CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BI/BG/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1/CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B8 /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5/B8 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /B4/BT/CA/BT/C3/C1/BC/BH/B5/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BI/BH/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /CP/D2/CS /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5/D7 /D3 /D0 /CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /BI/BI/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /AC/CV/D9/D6/CT /BF/BH/CP /D3/CU /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BA /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /CP/D0/D7/D3/D5/D9/D3/D8/CT/D7 /D8/CP/D2 /BEθ /BP/BC. /BG/BH /B7/BC. /BC/BL − /BC. /BC/BK /CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/CC/CW/CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /CX/D2/D8/D3 /D7/CX/D2 /BE/BEθ /BP/BC. /BK/BI /B7/BC. /BC/BH − /BC. /BC/BJ /BA/BI/BJ/BT/CA/BT/C3/C1/BC/BH /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /C3/CP/D1/C4/BT/C6/BW /CP/D2/CS/D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CC/CW/CT /BD σ /CT/D6/D6/D3 /D6/D7 /CW /D3 /DB/D2 /CW/CT/D6/CT /CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS/CU/D6/D3/D1 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D4 /D6/D3/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /C3/CP/D1/C4/BT/C6/BW /CR/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B8 /D8/CP/D2 /BEθ /BP/BC. /BG/BC /B7/BC. /BC/BJ − /BC. /BC/BH /BA /CC/CW/CT/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D2/D9/D1/CQ /CT/D6 /D5/D9/D3/D8/CT/CS /CX/D2 /BT/CA/BT/C3/C1/BC/BH /CX/D7 /D8/CP/D2 /BEθ /BP/BC. /BG/BC /B7/BC. /BD/BC − /BC. /BC/BJ /B4/D7/CX/D2 /BE/BEθ /BP/BC. /BK/BE±/BC. /BC/BJ/B5/B8 /DB/CW/CX/CR/CW /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/BI/BK/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D2 /CQ /DD /BT/C0/C5/BX/BW /BC/BG /BT /CX/D7θ /BP/B4 /BF /BE . /BH /B7/BD. /BJ − /BD. /BI /B5◦/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BX/BZ/CD/BV/C0/C1/BC/BF/B5/BA /BV/C8/CC/CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/C0/C5/BX/BW /BC/BG /BT /CP/D0/D7/D3 /D5/D9/D3/D8/CT/D7 θ /BP/B4 /BF /BE . /BH /B7/BE. /BG − /BE. /BF /B5◦/CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV/D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA /CC/CW/CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /CX/D2/D8/D3 /D7/CX/D2 /BE/BEθ /BP/BC. /BK/BE± /BC. /BC/BI/BA/BI/BL/BT/C0/C5/BX/BW /BC/BG /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BH/B4/CP/B5 /D3/CU /BT/C0/C5/BX/BW /BC/BG /BT /BA /CC/CW/CT /CQ /CT/D7/D8/B9/AC/D8 /D4 /D3/CX/D2/D8 /CX/D7/A1/B4 /D1 /BE/B5/BP /BI. /BH× /BD/BC− /BH/CT/CE /BE/B8/D8 /CP /D2 /BEθ /BP/BC. /BG/BC /B4/D7/CX/D2 /BE/BEθ /BP/BC. /BK/BE/B5/BA/BJ/BC/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D2 /CQ /DD /CB/C5/CH /BC/BG /CX/D7 /D8/CP/D2 /BEθ /BP/BC. /BG/BG± /BC. /BC/BK/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/C1/BT/C6/C6/C1 /BC/BF/B5/BA /BV/C8/CC/CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BJ/BD/CB/C5/CH /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1/CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /BD σ /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D6/CT/CP/CS /CU/D6/D3/D1 /BY/CX/CV/BA /BI/B4/CP/B5 /D3/CU /CB/C5/CH /BC/BG/BA/BJ/BE/CB/C5/CH /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD /CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /CP/D2/CS /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5/D7 /D3 /D0 /CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /CC/CW/CT /BD σ/CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D6/CT/CP/CS /CU/D6/D3/D1 /BY/CX/CV/BA /BI/B4/CP/B5 /D3/CU /CB/C5/CH /BC/BG/BA/BJ/BF/BT/C0/C5/BT/BW /BC/BE /BU /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG/B4/CQ/B5 /D3/CU /BT/C0/C5/BT/BW /BC/BE /BU /BA /CC/CW/CT /CQ /CT/D7/D8 /AC/D8 /D4 /D3/CX/D2/D8 /CX/D7/A1/B4 /D1 /BE/B5/BP /BH. /BC× /BD/BC− /BH/CT/CE /BE/CP/D2/CS /D8/CP/D2 θ /BP/BC. /BF/BG /B4/D7/CX/D2 /BE/BEθ /BP/BC /BA /BJ /BI /B5 /BA/BJ/BG/BY/CD/C3/CD/BW /BT /BC/BE /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG /D3/CU /BY/CD/C3/CD/BW /BT /BC/BE/BA /CC/CW/CT /CQ /CT/D7/D8 /AC/D8 /D4 /D3/CX/D2/D8 /CX/D7 /A1/B4 /D1 /BE/B5/BP/BI. /BL× /BD/BC− /BH/CT/CE /BE/CP/D2/CS /D8/CP/D2 /BEθ /BP/BC. /BF/BK /B4/D7/CX/D2 /BE/BEθ /BP/BC /BA /BK /BC /B5 /BA/A1/D1 /BE/BE/BD /A1/D1 /BE/BE/BD /A1/D1 /BE/BE/BD /A1/D1 /BE/BE/BD/CE /BT/C4/CD/BX /B4/BD/BC− /BH/CT/CE /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BC± /BC. /BF /BK. /BC± /BC. /BF/BK. /BC± /BC. /BF /BK. /BC± /BC. /BF /BJ/BH/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK. /BC± /BC. /BF /BJ/BI/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /CB/C3/BT/C5/B7/CB/C6/C7/B7/C3/CP/D1/C4/BT/C6/BW /BI. /BF /B7/BF. /BJ − /BD. /BH /BJ/BJ/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /CB/C3/BT/C5/B7/CB/C6/C7 /BH/DF /BD/BE /BJ/BK/C0/C7/CB/BT/C3/BT /BC/BI /BY/C1/CC /CB/C3/BT/C5 /CS/CP /DD/BB/D2/CX/CV/CW/D8 /CX/D2 /D8/CW/CT /C4/C5/BT /D6/CT/CV/CX/D3/D2/BK. /BC /B7/BC. /BG − /BC. /BF /BJ/BL/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/C4 /C5 /BT/BF. /BF/DF/BD/BG. /BG /BK/BC/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BJ. /BL /B7/BC. /BG − /BC. /BF /BK/BD/BT/CA/BT/C3/C1 /BC/BH /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BJ. /BD /B7/BD. /BC − /BC. /BF /BK/BE/BT/C0/C5/BX/BW /BC/BG /BT /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BF. /BE/DF/BD/BF. /BJ /BK/BF/BT/C0/C5/BX/BW /BC/BG /BT /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BJ. /BD /B7/BC. /BI − /BC. /BH /BK/BG/CB/C5/CH /BC/BG /BY/C1/CC /C3/CP/D1/C4/BT/C6/BW /B7 /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BI. /BC /B7/BD. /BJ − /BD. /BI /BK/BH/CB/C5/CH /BC/BG /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BI. /BC /B7/BE. /BH − /BD. /BI /BK/BI/CB/C5/CH /BC/BG /BY/C1/CC /CB/C3/BT/C5 /B7 /CB/C6/C7/BE. /BK/DF/BD/BE. /BC /BK/BJ/BT/C0/C5/BT/BW /BC/BE /BU /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BF. /BE/DF/BD/BL. /BD /BK/BK/BY/CD/C3/CD/BW /BT /BC/BE /BY/C1/CC /CV/D0/D3/CQ/CP/D0 /D7/D3/D0/CP /D6/BJ/BH/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BT/CA/BT/C3/C1/BC/BH/B5/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BJ/BI/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1/CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B8 /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5/B8 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /B4/BT/CA/BT/C3/C1/BC/BH/B5/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BJ/BJ/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /CP/D2/CS /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5/D7 /D3 /D0 /CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /BJ/BK/C0/C7/CB/BT/C3/BT /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D2/CS /CT/DC/D4 /CT/CR/D8/CT/CS/CS/CP /DD/B9/D2/CX/CV/CW/D8 /AD/D9/DC /CP/D7/DD/D1/D1/CT/D8/D6/DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /BI/BK/B1 /BV/C4 /D6/CP/D2/CV/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /BD σ/CQ /D3/D9/D2/CS/CP /D6/DD /D3/CU /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /AC/D8 /D8/D3 /D8/CW/CT /CS/CP/D8/CP/BA /C7/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP /D6/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D8/D3 /CQ /CT/CX/D2 /D8/CW/CT /C4/C5/BT /D6/CT/CV/CX/D3/D2/BA /CC/CW/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT /CX/D7 /AC/DC/CT/CS /CP/D8 /D8/CP/D2 /BEθ /BP /BC/BA/BG/BG /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /AC/D8 /CS/CT/D4 /CT/D2/CS/D7/D3/D2/D0/DD /DA/CT/D6/DD /DB /CT/CT/CZ/D0/DD /D3/D2 /CX/D8/BA /BJ/BL/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6/D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BT/CA/BT/C3/C1/BC/BH/B5/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT/CP/D0/D7/D3 /D5/D9/D3/D8/CT/D7 /A1/B4 /D1 /BE/B5/BP/B4 /BK . /BC /B7/BC. /BI − /BC. /BG /B5× /BD/BC− /BH/CT/CE /BE/CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/BK/BC/BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT/BL /BH /B1/BV /C4/D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /AC/CV/D9/D6/CT /BF/BH/CP /D3/CU /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT /BA /BT/C0/BT/CA/C5/C1/C5 /BC/BH /BT/CP/D0/D7/D3 /D5/D9/D3/D8/CT/D7 /A1/B4 /D1 /BE/B5/BP/B4 /BI . /BH /B7/BG. /BG − /BE. /BF /B5× /BD/BC− /BH/CT/CE /BE/CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/BK/BD/BT/CA/BT/C3/C1/BC/BH /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /C3/CP/D1/C4/BT/C6/BW/CP/D2/CS /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CC/CW/CT /BD σ /CT/D6/D6/D3 /D6 /D7/CW/D3 /DB/D2 /CW/CT/D6/CT /CX/D7 /D4 /D6/D3/DA/CX/CS/CT/CS/CQ /DD /D8/CW/CT /C3/CP/D1/C4/BT/C6/BW /CR/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/BA /CC/CW/CT /CT/D6/D6/D3 /D6 /D5/D9/D3/D8/CT/CS /CX/D2 /BT/CA/BT/C3/C1/BC/BH/B8 /A1/B4 /D1 /BE/B5/BP /B4 /BJ . /BL /B7/BC. /BI − /BC. /BH /B5×/BD/BC− /BH/B8 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/BK/BE/BT/C0/C5/BX/BW /BC/BG /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6 /D2/CT/D9/B9/D8/D6/CX/D2/D3 /CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/BX/BZ/CD/BV/C0/C1/BC/BF/B5/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/C0/C5/BX/BW /BC/BG /BT/CP/D0/D7/D3 /D5/D9/D3/D8/CT/D7 /A1/B4 /D1 /BE/B5/BP/B4 /BJ . /BD /B7/BD. /BE − /BC. /BI /B5× /BD/BC− /BH/CT/CE /BE/CP/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CT/D2/DA/CT/D0/D3/D4/CX/D2/CV /D8/CW/CT /BI/BK/B1 /BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2/BA/BK/BF/BT/C0/C5/BX/BW /BC/BG /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BH/B4/CP/B5 /D3/CU /BT/C0/C5/BX/BW /BC/BG /BT /BA /CC/CW/CT /CQ /CT/D7/D8/B9/AC/D8 /D4 /D3/CX/D2/D8 /CX/D7/A1/B4 /D1 /BE/B5/BP /BI. /BH× /BD/BC− /BH/CT/CE /BE/B8 /D8/CP/D2 /BEθ /BP/BC. /BG/BC /B4/D7/CX/D2 /BE/BEθ /BP/BC. /BK/BE/B5/BA/BK/BG/CB/C5/CH /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/CP/D2/CS /C3/CP/D1/C4/BT/C6/BW /CS/CP/D8/CP /B4/C1/BT/C6/C6/C1 /BC/BF/B5/BA /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BK/BH/CB/C5/CH /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1/CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /BD σ /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D6/CT/CP/CS /CU/D6/D3/D1 /BY/CX/CV/BA /BI/B4/CP/B5 /D3/CU /CB/C5/CH /BC/BG/BA/BK/BI/CB/C5/CH /BC/BG /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD /CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /CP/D2/CS /CB/C6/C7 /B4/BT/C0/C5/BT/BW /BC/BE /CP/D2/CS /BT/C0/C5/BT/BW /BC/BE /BU /B5 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /CC/CW/CT /BD σ/CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D6/CT/CP/CS /CU/D6/D3/D1 /BY/CX/CV/BA /BI/B4/CP/B5 /D3/CU /CB/C5/CH /BC/BG/BA/BK/BJ/BT/C0/C5/BT/BW /BC/BE /BU /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG/B4/CQ/B5 /D3/CU /BT/C0/C5/BT/BW /BC/BE /BU /BA /CC/CW/CT /CQ /CT/D7/D8 /AC/D8 /D4 /D3/CX/D2/D8 /CX/D7/A1/B4 /D1 /BE/B5/BP /BH. /BC× /BD/BC− /BH/CT/CE /BE/CP/D2/CS /D8/CP/D2 θ /BP/BC. /BF/BG /B4/D7/CX/D2 /BE/BEθ /BP /BC/BA/BJ/BI/B5/BA/BK/BK/BY/CD/C3/CD/BW /BT /BC/BE /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP/CU/D6/D3/D1 /CP/D0/D0 /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D7/D8/CT/CS /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CT/D2/DA/CT/D0/D3/D4/D7 /D8/CW/CT /BL/BH/B1/BV/C4 /D8 /DB /D3/B9/CS/CX/D1/CT/D2/D7/CX/D3/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG /D3/CU /BY/CD/C3/CD/BW /BT /BC/BE/BA /CC/CW/CT /CQ /CT/D7/D8 /AC/D8 /D4 /D3/CX/D2/D8 /CX/D7 /A1/B4 /D1 /BE/B5/BP/BI. /BL× /BD/BC− /BH/CT/CE /BE/CP/D2/CS /D8/CP/D2 /BEθ /BP/BC. /BF/BK /B4/D7/CX/D2 /BE/BEθ /BP/BC /BA /BK /BC /B5 /BA/D7/CX/D2 /BE/B4/BEθ/BE/BF /B5 /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5/D7/CX/D2 /BE/B4/BEθ/BE/BF /B5 /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5/CC/CW/CT /D6/CP/D2/CV/CT/D7 /CQ /CT/D0/D3 /DB/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D8/CW/CT /D4 /D6/D3/CY/CT/CR/D8/CX/D3/D2 /D3/D2/D8/D3 /D8/CW/CT /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5 /CP/DC/CX/D7 /D3/CU /D8/CW/CT /BL/BC/B1/BV/C4 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2 /D8/CW/CT /D7/CX/D2 /BE/B4/BEθ/BE/BF /B5− /A1 /D1 /BE/BF/BE /D4/D0/CP/D2/CT /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BL/BE> /BC. /BL/BE> /BC. /BL/BE> /BC. /BL/BE /BK/BL/BT/CB/C0/C1/BX /BC/BH /CB/C3/BT/C5 /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BE /BL/BC/BT/BW /BT/C5/CB/C7/C6 /BC/BI /C5/C1/C6/CB /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR ν /DB/CX/D8/CW /CU/CP /D6 /CS/CT/D8/CT/CR/D8/D3 /D6 > /BC. /BH/BL /BL/BD/BT/C0/C6 /BC/BI /BT /C3/BE/C3 /C3/BX/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3 > /BC. /BL/BD /BL/BE/C0/C7/CB/BT/C3/BT /BC/BI /BT /CB/C3/BT/C5 /BFν /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/BN /D2/D3 /D6/D1/CP/D0 /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD > /BC. /BK/BI /BL/BF/C0/C7/CB/BT/C3/BT /BC/BI /BT /CB/C3/BT/C5 /BFν /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/BN /CX/D2/DA/CT/D6/D8/CT/CS /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD > /BC. /BJ /BL/BG/C5/C1/BV/C0/BT/BX/C4 /BC/BI /C5/C1/C6/CB /C5/C1/C6/C7/CB > /BC. /BH/BK /BL/BH/BT/C4/C1/CD /BC/BH /C3/BE/C3 /C3/BX/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3 > /BC. /BI /BL/BI/BT/C4/C4/C1/CB/C7/C6 /BC/BH /CB/C7/CD/BE > /BC. /BK/BC /BL/BJ/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BG /C5/BV/CA/C7 /C5/BT /BV/CA/C7 > /BC. /BL/BC /BL/BK/BT/CB/C0/C1/BX /BC/BG /CB/C3/BT/C5 /C4/BB/BX /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 > /BC. /BF/BC /BL/BL/BT/C0/C6 /BC/BF /C3/BE/C3 /C3/BX/C3 /D8/D3 /CB/D9/D4 /CT/D6/B9/C3 > /BC. /BG/BH /BD/BC/BC/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BF /C5/BV/CA/C7 /C5/BT /BV/CA/C7 > /BC. /BJ/BJ /BD/BC/BD/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BF /C5/BV/CA/C7 /C5/BT /BV/CA/C7 > /BC. /BH/BC /BD/BC/BE/CB/BT/C6/BV/C0/BX/CI /BC/BF /CB/C7/CD/BE /CB/D3/D9/CS/CP/D2/B9/BE /BT /D8/D1/D3/D7/D4/CW/CT/D6/CX/CR > /BC. /BK/BC /BD/BC/BF/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BD /C5/BV/CA/C7 /D9/D4 /DB /CP /D6/CSµ > /BC. /BK/BE /BD/BC/BG/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BD /C5/BV/CA/C7 /D9/D4 /DB /CP /D6/CSµ > /BC. /BG/BH /BD/BC/BH/BY/CD/C3/CD/BW /BT /BL/BL /BV /CB/C3/BT/C5 /D9/D4 /DB /CP /D6/CSµ > /BC. /BJ/BC /BD/BC/BI/BY/CD/C3/CD/BW /BT /BL/BL /BW /CB/C3/BT/C5 /D9/D4 /DB /CP /D6/CSµ > /BC. /BF/BC /BD/BC/BJ/BY/CD/C3/CD/BW /BT /BL/BL /BW /CB/C3/BT/C5 /D7/D8/D3/D4µ /BB /D8/CW/D6/D3/D9/CV/CW > /BC. /BK/BE /BD/BC/BK/BY/CD/C3/CD/BW /BT /BL/BK /BV /CB/C3/BT/C5 /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT > /BC. /BF/BC /BD/BC/BL/C0/BT /CC /BT/C3/BX/CH /BT/C5/BT /BL/BK /C3/BT/C5/C1 /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT > /BC. /BJ/BF /BD/BD/BC/C0/BT /CC /BT/C3/BX/CH /BT/C5/BT /BL/BK /C3/BT/C5/C1 /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT > /BC. /BI/BH /BD/BD/BD/BY/CD/C3/CD/BW /BT /BL/BG /C3/BT/C5/C1 /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/BK/BL/BT/CB/C0/C1/BX /BC/BH /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD/CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /BL/BE /CZ/D8/D3/D2 /DD/D6/CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1/D6/D9/D2/D2/CX/D2/CV /D4 /CT/D6/CX/D3 /CS/BA/BL/BC/BT/BW /BT/C5/CB/C7/C6 /BC/BI /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CQ /DD /CP/D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C4/BB/BX/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D9/D7/CX/D2/CV /BG/BA/BH/BG /CZ/D8/D3/D2 /DD/D6 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP /DB/CX/D8/CW /D8/CW/CT /C5/C1/C6/C7/CB /CU/CP /D6 /CS/CT/D8/CT/CR/D8/D3 /D6/BA /BL/BD/CB/D9/D4 /CT/D6/CR/CT/CS/CT/D7 /BT/C4/C1/CD /BC/BH/BA /BL/BE/C0/C7/CB/BT/C3/BT /BC/BI /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /B4/D7/CX/D2 /BEθ/BE/BF /BP/BC. /BF/BJ/DF /BC. /BI/BH/B5 /CQ /DD /CP /D8/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /D3/D2/CT /D1/CP/D7/D7 /D7/CR/CP/D0/CT /CS/D3/D1/CX/D2/CP/D2/CR/CT /B4/A1/D1 /BE/BE/BD /BP/BC /B5 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /CC/CW/CT /D2/D3 /D6/D1/CP/D0 /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BL/BF/C0/C7/CB/BT/C3/BT /BC/BI /BT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /B4/D7/CX/D2 /BEθ/BE/BF /BP/BC. /BF/BJ/DF /BC. /BI/BL/B5 /CQ /DD /CP /D8/CW/D6/CT/CT/B9/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /D3/D2/CT /D1/CP/D7/D7 /D7/CR/CP/D0/CT /CS/D3/D1/CX/D2/CP/D2/CR/CT /B4/A1/D1 /BE/BE/BD /BP/BC /B5 /D9/D7/CX/D2/CV /D8/CW/CT /CB/D9/D4 /CT/D6/B9/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT/B9/C1/CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 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••• < /BC. /BG/BK /BL/BC /BD/BF/BI/C0/C7/CB/BT/C3/BT /BC/BI /BT /CB/C3/BT/C5 /BFν /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/BN /D2/D3 /D6/D1/CP/D0 /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD < /BC. /BJ/BL /BL/BC /BD/BF/BJ/C0/C7/CB/BT/C3/BT /BC/BI /BT /CB/C3/BT/C5 /BFν /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/BN /CX/D2/DA/CT/D6/D8/CT/CS /D1/CP/D7/D7 /CW/CX/CT/D6/CP /D6/CR/CW/DD < /BC. /BF/BI /BD/BF/BK/CH /BT/C5/BT/C5/C7/CC/C7 /BC/BI /C3/BE/C3 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 < /BC. /BG/BK /BL/BC /BD/BF/BL/BT/C0/C6 /BC/BG /C3/BE/C3 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 < /BC. /BF/BI /BL/BC /BD/BG/BC/BU/C7/BX/C0/C5 /BC/BD /C8 /CP/D0/D3 /CE /CT/D6/CS/CT /D6/CT/CP/CR/D8/BA < /BC. /BG/BH /BL/BC /BD/BG/BD/BU/C7/BX/C0/C5 /BC/BC /C8 /CP/D0/D3 /CE /CT/D6/CS/CT /D6/CT/CP/CR/D8/BA/BD/BF/BH/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A1 /D1 /BE/BF/BE /BP/BD. /BL× /BD/BC− /BF/CT/CE /BE/BA /CC/CW/CP/D8 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 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/DA/CP/D0/D9/CT /D3/CU /A1/D1 /BE/BF/BE /CX/D7/D8/CW/CT /D3/D2/CT/B9 σ /D0/D3 /DB /DA/CP/D0/D9/CT /CU/D3 /D6 /BT/C0/C6 /BC/BI /BT /BA/BY /D3 /D6 /D8/CW/CT /BT/C0/C6 /BC/BI /BT /CQ /CT/D7/D8 /AC/D8 /DA/CP/D0/D9/CT /D3/CU /BE . /BK× /BD/BC− /BF/CT/CE /BE/B8/D8/CW/CT /D7/CX/D2 /BE/B4/BEθ/BD/BF /B5 /D0/CX/D1/CX/D8 /CX/D7 < /BC/BA/BE/BI/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C0/C6 /BC/BG/BA /BD/BF/BL/BT/C0/C6 /BC/BG /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6νµ→ν/CT /CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT/BA /BT/D7/D7/D9/D1/CX/D2/CV /BE /D7/CX/D2 /BE/B4/BEθµ/CT /B5/BP /D7 /CX /D2 /BE/B4/BEθ/BD/BF /B5/B8 /CP/D0/CX/D1/CX/D8 /D3/D2 /D7/CX/D2 /BE/B4/BEθµ/CT /B5 /CX/D7 /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3 /CP /D0/CX/D1/CX/D8 /D3/D2 /D7/CX/D2 /BE/B4/BEθ/BD/BF /B5/BA/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /A1/D1 /BE/BF/BE/BP/BD. /BL× /BD/BC− /BF/CT/CE /BE/BA /CC/CW/CP/D8 /DA/CP/D0/D9/CT /D3/CU /A1/D1 /BE/BF/BE /CX/D7 /D8/CW/CT /D3/D2/CT/B9 σ /D0/D3 /DB /DA/CP/D0/D9/CT /CU/D3 /D6 /BT/C4/C1/CD /BC/BH/BA /BY /D3 /D6 /D8/CW/CT/BT/C4/C1/CD /BC/BH /CQ /CT/D7/D8 /AC/D8 /DA/CP/D0/D9/CT /D3/CU /BE . /BK× /BD/BC− /BF/CT/CE /BE/B8 /D8/CW/CT /D7/CX/D2 /BE/B4/BEθ/BD/BF /B5/D0 /CX /D1 /CX /D8 /CX /D7 < /BC/BA/BF/BC/BA/BD/BG/BC/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A1 /D1 /BE/BF/BE /BP/BD. /BL× /BD/BC− /BF/CT/CE /BE/BA /CC/CW/CP/D8 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BE/BF/BE /CX/D7 /D8/CW/CT /BD/B9 σ /D0/D3 /DB/DA/CP/D0/D9/CT /CU/D3 /D6 /BT/C4/C1/CD /BC/BH/BA /BY /D3 /D6 /D8/CW/CT /BT/C4/C1/CD /BC/BH /CQ /CT/D7/D8 /AC/D8 /DA/CP/D0/D9/CT /D3/CU /BE . /BK× /BD/BC− /BF/CT/CE /BE/B8 /D8/CW/CT /D7/CX/D2 /BE/BEθ/BD/BF /D0/CX/D1/CX/D8/CX/D7< /BC/BA/BD/BL/BA /C1/D2 /D8/CW/CX/D7 /D6/CP/D2/CV/CT/B8 /D8/CW/CT θ/BD/BF /D0/CX/D1/CX/D8 /CX/D7 /D0/CP /D6/CV/CT/D6 /CU/D3 /D6/D0 /D3 /DB /CT/D6 /DA/CP/D0/D9/CT/D7 /D3/CU /A1 /D1 /BE/BF/BE /B8 /CP/D2/CS /D7/D1/CP/D0/D0/CT/D6/CU/D3 /D6 /CW/CX/CV/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D3/CU /A1 /D1 /BE/BF/BE /BA/BD/BG/BD/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A1 /D1 /BE/BF/BE /BP/BD. /BL× /BD/BC− /BF/CT/CE /BE/BA /CC/CW/CP/D8 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BE/BF/BE /CX/D7 /D8/CW/CT /BD/B9 σ /D0/D3 /DB/DA/CP/D0/D9/CT /CU/D3 /D6 /BT/C4/C1/CD /BC/BH/BA /BY /D3 /D6 /D8/CW/CT /BT/C4/C1/CD /BC/BH /CQ /CT/D7/D8 /AC/D8 /DA/CP/D0/D9/CT /D3/CU /BE . /BK× /BD/BC− /BF/CT/CE /BE/B8 /D8/CW/CT /D7/CX/D2 /BE/BEθ/BD/BF/D0/CX/D1/CX/D8 /CX/D7 < /BC/BA/BE/BF/BA /B4/BV/B5 /C7/D8/CW/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /B4/BV/B5 /C7/D8/CW/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7/B4/BV/B5 /C7/D8/CW/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /B4/BV/B5 /C7/D8/CW/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /D1/CX/DC/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7/CC/CW/CT /C4/CB/C6/BW /CR/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT /BZ/CD/C1/C4/BT/CA /BC/BD /CP /D7/CX/CV/D2/CP/D0 /DB/CW/CX/CR/CW /CX/D7 /CR/D3/D2/D7/CX/D7/B9/D8/CT/D2/D8 /DB/CX/D8/CW νµ→ ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /C1/D2 /CP /D8/CW/D6/CT/CT /D2/CT/D9/D8/D6/CX/D2/D3 /CU/D6/CP/D1/CT/DB /D3 /D6/CZ/B8 /D8/CW/CX/D7 /DB /D3/D9/D0/CS/CQ /CT /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU θ/BD/BE /CP/D2/CS /A1 /D1 /BE/BE/BD /BA /CC/CW/CX/D7 /CS/D3 /CT/D7 /D2/D3/D8 /CP/D4/D4 /CT/CP /D6 /D8/D3 /CQ /CT /CR/D3/D2/D7/CX/D7/B9/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /D3/D8/CW/CT/D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CS/CP/D8/CP/BA /CC/CW/CT /C5/CX/D2/CX/BU/D3 /D3/C6/BX /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8/B8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT /BZ/CD/C1/C4/BT/CA/B9/BT/CA/BX/CE /BT/C4/C7 /BC/BJ/B8 /CS/D3 /CT/D7 /CP /D8 /DB /D3/B9/D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CP/D0/DD/D7/CX/D7/DB/CW/CX/CR/CW/B8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /D6/D9/D0/CT/D7 /D3/D9/D8 /BT /BZ/CD/C1/C4/BT/CA /BC/BD/BA /CC/CW/CT /CU/D3/D0/D0/D3 /DB/B9/CX/D2/CV /D0/CX/D7/D8/CX/D2/CV/D7 /CX/D2/CR/D0/D9/CS/CT /D6/CT/D7/D9/D0/D8/D7 /DB/CW/CX/CR/CW /D1/CX/CV/CW/D8 /CQ /CT /D6/CT/D0/CT/DA/CP/D2/D8 /D8/D3 /DB /CP /D6/CS/D7 /D9/D2/CS/CT/D6/D7/D8/CP/D2/CS/CX/D2/CV/D8/CW/CT/D7/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CX/D2/CR/D0/D9/CS/CT /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6νµ→ν/CT /B8 νµ→ ν/CT /B8 /D7/D8/CT/D6/CX/D0/CT/D2/CT/D9/D8/D6/CX/D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/B8 /CP/D2/CS /BV/C8/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ→ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ→ν/CT /B5/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ→ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ→ν/CT /B5/CE /BT/C4/CD/BX /B4/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BG /BL/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BT/CA/BA/BA/BA /BC/BJ /C5/BU/C7/C7 /C5/CX/D2/CX/BU/D3 /D3/C6/BX < /BC. /BC/BC/BC/BK /BL/BC /BT/C0/C6 /BC/BG /C3/BE/C3 /CF /CP/D8/CT/D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA < /BC. /BG /BL/BC /BT/CB/CC/C1/BX/CA /BC/BF /C6/C7/C5/BW /BV/BX/CA/C6 /CB/C8/CB < /BE. /BG /BL/BC /BT /CE/CE /BT/C3/CD/C5/C7 /CE /BC/BE /C6/CC/BX/CE /C6/CD/CC/BX/CE /BY/C6/BT/C4/BD/BG/BE/BT /BZ/CD/C1/C4/BT/CA /BC/BD /C4/CB/C6/BW νµ→ν/CT /D3/D7/CR/BA/D4 /D6/D3/CQ/BA/BC. /BC/BF /D8/D3 /BC. /BF /BL/BH /BD/BG/BF/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BK /C4/CB/C6/BW νµ→ν/CT < /BE. /BF /BL/BC /BD/BG/BG/C4/C7 /CE/BX/CA/CA/BX /BL/BI /BV/C0/BT/CA/C5/BB/BV/BW/C0/CB < /BC. /BL /BL/BC /CE/C1/C4/BT/C1/C6 /BL/BG /BV /BV/C0/C5/BE /BV/BX/CA/C6 /CB/C8/CB < /BC. /BC/BL /BL/BC /BT/C6/BZ/BX/C4/C1/C6/C1 /BK/BI /C0/C4/BU/BV /BU/BX/BU/BV /BV/BX/CA/C6 /C8/CB/BD/BG/BE/BT /BZ/CD/C1/C4/BT/CA /BC/BD /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C4/CB/C6/BW /CU/D9/D0/D0 /CS/CP/D8/CP /D7/CT/D8/BA /CB/CT/CP /D6/CR/CW /CX/D7 /D1/CP/CS/CT /CU/D3 /D6/D8 /CW /CT νµ→ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV νµ /CU/D6/D3/D1π /B7/CS/CT/CR/CP /DD /CX/D2 /AD/CX/CV/CW/D8 /CQ /DD /D3/CQ/D7/CT/D6/DA/CX/D2/CV /CQ /CT/CP/D1/B9/D3/D2 /CT/D0/CT/CR/D8/D6/D3/D2/CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 ν/CT /BV→ /CT−/CG /BA /C8/D6/CT/D7/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /BK . /BD± /BD/BE. /BE± /BD. /BJ /CT/DC/CR/CT/D7/D7 /CT/DA/CT/D2/D8/D7/CX/D2 /D8/CW/CT /BI/BC< /BX/CT< /BE/BC/BC /C5/CT/CE /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D3/CU/BC. /BD/BC± /BC. /BD/BI± /BC. /BC/BG/B1/BA /CC/CW/CX/D7 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8/B8 /D8/CW/D3/D9/CV/CW /D0/CT/D7/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/B8 /DB/CX/D8/CW /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /D6/CT/D7/D9/D0/D8/D3/CU /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK/B8 /DB/CW/CX/CR/CW /CX/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BA /CC/CW/CT /D4 /D6/CT/D7/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CT/D7 /D7/CT/D0/CT/CR/D8/CX/D3/D2/CR/D6/CX/D8/CT/D6/CX/CP /CS/CT/DA/CT/D0/D3/D4 /CT/CS /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /CP/D8 /D6/CT/D7/D8 /D6/CT/CV/CX/D3/D2/B8 /CP/D2/CS /CX/D7 /D0/CT/D7/D7 /CT/AB/CT/CR/D8/CX/DA/CT /CX/D2 /D6/CT/D1/D3/DA/CX/D2/CV /D8/CW/CT/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/CQ /D3/DA/CT /BI/BC /C5/CT/CE /D8/CW/CP/D2 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK/BA/BD/BG/BF/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK /CX/D7 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT νµ→ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV νµ /CU/D6/D3/D1π /B7/CS/CT/CR/CP /DD /CX/D2 /AD/CX/CV/CW/D8/BA /CC/CW/CT /BG/BC /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /CT/CP/D1/B9/D3/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW ν/CT /BV→/CT−/CG/BN /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CX/D7 /BE/BD . /BL± /BE. /BD/BA /BT/D9/D8/CW/D3 /D6/D7 /CX/D2/D8/CT/D6/D4 /D6/CT/D8 /D8/CW/CX/D7 /CT/DC/CR/CT/D7/D7 /CP/D7 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6/CP/D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D7/CX/CV/D2/CP/D0 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/B4 /BC. /BE/BI± /BC. /BD/BC± /BC. /BC/BH/B5/B1/BA/BT/D0/D8/CW/D3/D9/CV/CW /D8/CW/CT /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CX/D7 /D3/D2/D0/DD /BE . /BFσ /B8 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /CP/D2 /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CP/D2/CS /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /CR/D6/D3/D7/D7 /CR/CW/CT/CR/CZ /D3/CU /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI /DB/CW/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 νµ→ ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/CU/D6/D3/D1µ /B7/CS/CT/CR/CP /DD /CP/D8 /D6/CT/D7/D8/BA /CB/CT/CT /CP/D0/D7/D3 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK /BU /BA/BD/BG/BG/C4/C7 /CE/BX/CA/CA/BX /BL/BI /D9/D7/CT/D7 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D8/D3 /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CP/D8/CX/D3 /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS/BV/C0/BT/CA/C5 /B4/BT/C4/C4/BT/BU/CH /BK/BI/B5 /CP/D2/CS /BV/BW/C0/CB /B4/BT/BU/CA/BT/C5/C7 /CF/C1/BV/CI /BK/BI/B5 /CS/CP/D8/CP /CU/D6/D3/D1 /BD/BL/BK/BI/BA/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ→ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ→ν/CT /B5/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ→ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ→ν/CT /B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK /BL/BC /BD/BG/BH/BT /BZ/CD/C1/C4/BT/CA/B9/BT/CA/BA/BA/BA /BC/BJ /C5/BU/C7/C7 /C5/CX/D2/CX/BU/D3 /D3/C6/BX < /BD/BD/BC /BL/BC /BD/BG/BI/BT/C0/C6 /BC/BG /C3/BE/C3 /CF /CP/D8/CT/D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA < /BD. /BG /BL/BC /BT/CB/CC/C1/BX/CA /BC/BF /C6/C7/C5/BW /BV/BX/CA/C6 /CB/C8/CB < /BD. /BI /BL/BC /BT /CE/CE /BT/C3/CD/C5/C7 /CE /BC/BE /C6/CC/BX/CE /C6/CD/CC/BX/CE /BY/C6/BT/C4/BD/BG/BJ/BT /BZ/CD/C1/C4/BT/CA /BC/BD /C4/CB/C6/BW νµ→ν/CT /D3/D7/CR/BA/D4 /D6/D3/CQ/BA/BC. /BH/D8 /D3/BF /BC /BL/BH /BD/BG/BK/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BK /C4/CB/C6/BW νµ→ν/CT < /BF. /BC /BL/BC /BD/BG/BL/C4/C7 /CE/BX/CA/CA/BX /BL/BI /BV/C0/BT/CA/C5/BB/BV/BW/C0/CB < /BL. /BG /BL/BC /CE/C1/C4/BT/C1/C6 /BL/BG /BV /BV/C0/C5/BE /BV/BX/CA/C6 /CB/C8/CB < /BH. /BI /BL/BC /BD/BH/BC/CE/C1/C4/BT/C1/C6 /BL/BG /BV /BV/C0/C5/BE /BV/BX/CA/C6 /CB/C8/CB/BD/BG/BH/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D7/CX/D2 /BE/BEθ< /BC. /BL× /BD/BC− /BF/CP/D8 /A1 /D1 /BE/BP/BE /CT /CE /BE/BA /CC/CW/CP/D8 /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BE/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/D8/CW/CT /D7/D1/CP/D0/D0/CT/D7/D8 /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /D7/CX/CV/D2/CP/D0 /CU/D6/D3/D1 /C4/CB/C6/BW /CX/D2 /BT /BZ/CD/C1/C4/BT/CA /BC/BD/BA /BD/BG/BI/CC/CW/CT /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 /D7/CX/D2 /BE/BEθ< /BC/BA/BD/BH /CP/D8 /A1 /D1 /BE/BP/BE. /BK× /BD/BC− /BF/CT/CE /BE/B8 /D8/CW/CT /CQ /CT/D8/D7/B9/AC/D8 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT νµ /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2 /C3/BE/C3/BA/BD/BG/BJ/BT /BZ/CD/C1/C4/BT/CA /BC/BD /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C4/CB/C6/BW /CU/D9/D0/D0 /CS/CP/D8/CP /D7/CT/D8 /D3/CU /D8/CW/CT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT νµ→ ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2 /D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/BA/BD/BG/BK/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK /D6/CT/D4 /D3 /D6/D8 /B4/BC. /BE/BI± /BC. /BD/BC± /BC. /BC/BH/B5/B1 /CU/D3 /D6 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/BN/D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D7/CX/D2 /BE/BEθ /CU/D3 /D6/D0 /CP /D6/CV/CT /A1 /D1 /BE/CX/D7 /CS/CT/CS/D9/CR/CT/CS /CU/D6/D3/D1 /D8/CW/CX/D7 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2/D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/B8 /CP/D2/CS /D7/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CP /D4/D0/D3/D8 /D7/CW/D3 /DB/CX/D2/CV /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2/D7/BA/C1/CU /CT/AB/CT/CR/D8 /CX/D7 /CS/D9/CT /D8/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/B8 /CX/D8 /CX/D7 /D1/D3/D7/D8 /D0/CX/CZ /CT/D0/DD /D8/D3 /CQ /CT /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/CX/D2 /BE/BEθ /CP/D2/CS /A1 /D1 /BE/BA /CB/CT/CT/CP/D0/D7/D3 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK /BU /BA/BD/BG/BL/C4/C7 /CE/BX/CA/CA/BX /BL/BI /D9/D7/CT/D7 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /D8/D3 /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /D6/CP/D8/CX/D3 /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS/BV/C0/BT/CA/C5 /B4/BT/C4/C4/BT/BU/CH /BK/BI/B5 /CP/D2/CS /BV/BW/C0/CB /B4/BT/BU/CA/BT/C5/C7 /CF/C1/BV/CI /BK/BI/B5 /CS/CP/D8/CP /CU/D6/D3/D1 /BD/BL/BK/BI/BA/BD/BH/BC/CE/C1/C4/BT/C1/C6 /BL/BG /BV /D0/CX/D1/CX/D8 /CS/CT/D6/CX/DA/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT νµ /CP/D2/CS νµ /CS/CP/D8/CP /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ ν/CT /B5/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ ν/CT /B5/CE /BT/C4/CD/BX /B4/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BH/BH /BL/BC /BD/BH/BD/BT/CA/C5/BU/CA/CD/CB/CC/BX/CA /BC/BE /C3/BT/CA/BE /C4/CX/D5/D9/CX/CS /CB/CR/CX/BA /CR/CP/D0/D3 /D6/BA < /BE. /BI /BL/BC /BT /CE/CE /BT/C3/CD/C5/C7 /CE /BC/BE /C6/CC/BX/CE /C6/CD/CC/BX/CE /BY/C6/BT/C4/BC. /BC/BF/DF /BC. /BC/BH /BD/BH/BE/BT /BZ/CD/C1/C4/BT/CA /BC/BD /C4/CB/C6/BW /C4/BT/C5/C8/BY/BC. /BC/BH/DF /BC. /BC/BK /BL/BC /BD/BH/BF/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BI /C4/CB/C6/BW /C4/BT/C5/C8/BY/BC. /BC/BG/BK/DF /BC . /BC/BL/BC /BK/BC /BD/BH/BG/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BH < /BC. /BC/BJ /BL/BC /BD/BH/BH/C0/C1/C4/C4 /BL/BH < /BC. /BL /BL/BC /CE/C1/C4/BT/C1/C6 /BL/BG /BV /BV/C0/C5/BE /BV/BX/CA/C6 /CB/C8/CB < /BC. /BD/BG /BL/BC /BD/BH/BI/BY/CA/BX/BX/BW/C5/BT/C6 /BL/BF /BV/C6/CC/CA /C4/BT/C5/C8/BY/BD/BH/BD/BT/CA/C5/BU/CA/CD/CB/CC/BX/CA /BC/BE /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3/BT/CA/C5/BX/C6 /BE /CS/CP/D8/CP /CU/D3 /D6/BD /BJ. /BJ /D1 /CS/CX/D7/D8/CP/D2/CR/CT /CU/D6/D3/D1/D8/CW/CT /C1/CB/C1/CB /D7/D8/D3/D4/D4 /CT/CS /D4/CX/D3/D2 /CP/D2/CS /D1/D9/D3/D2 /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D3/D9/D6/CR/CT/BA /C1/D8 /CX/D7 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 ν/CT /B8 /CS/CT/D8/CT/CR/D8/CT/CS /CQ /DD/D8 /CW /CT/CX/D2/DA/CT/D6/D7/CT β /B9/CS/CT/CR/CP /DD /D6/CT/CP/CR/D8/CX/D3/D2 /D3/D2 /D4 /D6/D3/D8/D3/D2/D7 /CP/D2/CS /BD/BE/BV/BA /BD/BH /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /CP /D6/CT /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS/BD/BH. /BK± /BC. /BH /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS/B8 /CW/CT/D2/CR/CT /D2/D3 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D7/CX/CV/D2/CP/D0 /CX/D7 /CS/CT/D8/CT/CR/D8/CT/CS/BA /CC/CW/CT/D6/CT/D7/D9/D0/D8/D7 /CT/DC/CR/D0/D9/CS/CT /D0/CP /D6/CV/CT /D6/CT/CV/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP /D6/CT/CP /CU/CP/DA/D3 /D6/CT/CS /CQ /DD /D8/CW/CT /C4/CB/C6/BW /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BD/BH/BE/BT /BZ/CD/C1/C4/BT/CA /BC/BD /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C4/CB/C6/BW /CU/D9/D0/D0 /CS/CP/D8/CP /D7/CT/D8/BA /C1/D8 /CX/D7 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 ν/CT /BF/BC /D1 /CU/D6/D3/D1/C4/BT/C5/C8/BY /CQ /CT/CP/D1 /D7/D8/D3/D4/BA /C6/CT/D9/D8/D6/CX/D2/D3/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CT /D1/CP/CX/D2/D0/DD /CU/D3 /D6π /B7/CS/CT/CR/CP /DD/CP /D8/D6 /CT /D7 /D8 /BA ν/CT /CP /D6/CT /CS/CT/D8/CT/CR/D8/CT/CS/D8/CW/D6/D3/D9/CV/CW ν/CT /D4→ /CT /B7/D2 /B4/BE/BC< /BX/CT /B7< /BI/BC /C5/CT/CE/B5 /CX/D2 /CS/CT/D0/CP /DD /CT/CS /CR/D3/CX/D2/CR/CX/CS/CT/D2/CR/CT /DB/CX/D8/CW /D2/D4→ /CSγ /BA/BT /CD/D8/CW/D3 /D6/D7 /D3/CQ/D7/CT/D6/DA/CT /BK/BJ . /BL± /BE/BE. /BG± /BI. /BC /D8/D3/D8/CP/D0 /CT/DC/CR/CT/D7/D7 /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CP/D8/D8/D6/CX/CQ/D9/D8/CT/CS/D8/D3 νµ→ ν/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/D3 /CU /BC . /BE/BI/BG± /BC. /BC/BI/BJ± /BC. /BC/BG/BH/B1/B8/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D6/CT/D7/D9/D0/D8/BA /CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CP/D0/D0 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7/B8/D8/CW/CT /D1/D3/D7/D8 /CU/CP/DA/D3 /D6/CT/CS /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2 /D3/CU /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D7 /CP /CQ/CP/D2/CS /D3/CU /A1/B4 /D1 /BE/B5 /CU/D6/D3/D1/BC. /BE/DF /BE. /BC/CT /CE /BE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH/B8 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI/B8 /CP/D2/CS/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK/BA/BD/BH/BF/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI /CX/D7 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 ν/CT /BF/BC /D1 /CU/D6/D3/D1 /C4/BT/C5/C8/BY /CQ /CT/CP/D1 /D7/D8/D3/D4/BA /C6/CT/D9/D8/D6/CX/D2/D3/D7/D3 /D6/CX/CV/CX/D2/CP/D8/CT /D1/CP/CX/D2/D0/DD /CU/D6/D3/D1 π /B7/CS/CT/CR/CP /DD /CP/D8 /D6/CT/D7/D8/BA ν/CT /CR/D3/D9/D0/CS /CR/D3/D1/CT /CU/D6/D3/D1 /CT/CX/D8/CW/CT/D6 νµ→ ν/CT /D3 /D6 ν/CT→ ν/CT /BN /D3/D9/D6 /CT/D2/D8/D6/DD /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /AC/D6/D7/D8 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2/BA /CC/CW/CT/DD /CP /D6/CT /CS/CT/D8/CT/CR/D8/CT/CS /D8/CW/D6/D3/D9/CV/CW ν/CT /D4→/CT /B7/D2 /B4/BE/BC /C5/CT/CE < /BX/CT /B7< /BI/BC /C5/CT/CE/B5 /CX/D2 /CS/CT/D0/CP /DD /CT/CS /CR/D3/CX/D2/CR/CX/CS/CT/D2/CR/CT /DB/CX/D8/CW /D2/D4→ /CSγ /BA /BT/D9/D8/CW/D3 /D6/D7/D3/CQ/D7/CT/D6/DA/CT /BH/BD± /BE/BC± /BK /D8/D3/D8/CP/D0 /CT/DC/CR/CT/D7/D7 /CT/DA/CT/D2/D8/D7 /D3/DA/CT/D6 /CP/D2 /CT/D7/D8/CX/D1/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /BD/BE. /BH± /BE. /BL/BA/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI /BU /CX/D7 /CP /D7/CW/D3 /D6/D8/CT/D6 /DA/CT/D6/D7/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D4/CP/D4 /CT/D6/BA/BD/BH/BG/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH /CT/D6/D6/D3 /D6 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /BD. /BIσ /CQ/CP/D2/CS /CX/D2 /D8/CW/CT /D4/D0/D3/D8/BA /CC/CW/CT /CT/DC/B9/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CX/D7 /BE. /BJ± /BC. /BG /CT/DA/CT/D2/D8/D7/BA /BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP/D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D3/CU/B4/BC. /BF/BG /B7/BC. /BE/BC − /BC. /BD/BK± /BC. /BC/BJ/B5/B1/BA /BY /D3 /D6 /CP /CS/CX/AB/CT/D6/CT/D2/D8 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2/B8 /D7/CT/CT /C0/C1/C4/C4 /BL/BH/BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI/BA/BD/BH/BH/C0/C1/C4/C4 /BL/BH /CX/D7 /CP /D6/CT/D4 /D3 /D6/D8 /CQ /DD /D3/D2/CT /D1/CT/D1/CQ /CT/D6 /D3/CU /D8/CW/CT /C4/CB/C6/BW /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B8 /D6/CT/D4 /D3 /D6/D8/CX/D2/CV /CP /CS/CX/AB/CT/D6/CT/D2/D8 /CR/D3/D2/B9/CR/D0/D9/D7/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/CU /D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /B4/D7/CT/CT /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH/B5/BA/BV/D3/D2/D8/D6/CP /D6/DD /D8/D3 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /C4/CB/C6/BW /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B8 /C0/CX/D0/D0 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 νµ→ ν/CT /CP/D2/CS /D3/CQ/D8/CP/CX/D2/D7 /D3/D2/D0/DD /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7/BA/BD/BH/BI/BY/CA/BX/BX/BW/C5/BT/C6 /BL/BF /CX/D7 /CP /D7/CT/CP /D6/CR/CW /CP/D8 /C4/BT/C5/C8/BY /CU/D3 /D6 ν/CT /CV/CT/D2/CT/D6/CP/D8/CT/CS /CU/D6/D3/D1 /CP/D2/DD /D3/CU /D8/CW/CT /D8/CW/D6/CT/CT /D2/CT/D9/D8/D6/CX/D2/D3/D8 /DD/D4 /CT/D7νµ /B8 νµ /B8 /CP/D2/CS ν/CT /DB/CW/CX/CR/CW /CR/D3/D1/CT /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/CP/D1 /D7/D8/D3/D4/BA /CC/CW/CT ν/CT /B3/D7 /DB /D3/D9/D0/CS /CQ /CT /CS/CT/D8/CT/CR/D8/CT/CS /CQ /DD/D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 ν/CT /D4→ /CT /B7/D2 /BA /BY/CA/BX/BX/BW/C5/BT/C6 /BL/BF /D6/CT/D4/D0/CP/CR/CT/D7 /BW/CD/CA/C3/C1/C6 /BK/BK/BA/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4 νµ→ ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4 νµ→ ν/CT /B5/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4 νµ→ ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4 νµ→ ν/CT /B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH/BG/BG /BH/BG/BG/BH/BG/BG /BH/BG/BG/C4/CT/D4/D8/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/D9/D8/D6/CX/D2/D3 /C5/CX/DC/CX/D2/CV < /BD. /BJ /BL/BC /BD/BH/BJ/BT/CA/C5/BU/CA/CD/CB/CC/BX/CA /BC/BE /C3/BT/CA/BE /C4/CX/D5/D9/CX/CS /CB/CR/CX/BA /CR/CP/D0/D3 /D6/BA < /BD. /BD /BL/BC /BT /CE/CE /BT/C3/CD/C5/C7 /CE /BC/BE /C6/CC/BX/CE /C6/CD/CC/BX/CE /BY/C6/BT/C4/BH. /BF± /BD. /BF± /BL. /BC /BD/BH/BK/BT /BZ/CD/C1/C4/BT/CA /BC/BD /C4/CB/C6/BW /C4/BT/C5/C8/BY/BI. /BE± /BE. /BG± /BD. /BC /BD/BH/BL/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BI /C4/CB/C6/BW /C4/BT/C5/C8/BY/BF/DF /BD/BE /BK/BC /BD/BI/BC/BT /CC/C0/BT/C6/BT/CB/CB/C7/BA/BA/BA /BL/BH < /BI /BL/BC /BD/BI/BD/C0/C1/C4/C4 /BL/BH/BD/BH/BJ/BT/CA/C5/BU/CA/CD/CB/CC/BX/CA /BC/BE /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3/BT/CA/C5/BX/C6 /BE /CS/CP/D8/CP/BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2 /D8/CW/CT/D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/B8 /CP/D2/CS /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8/BA/BD/BH/BK/BT /BZ/CD/C1/C4/BT/CA /BC/BD /CX/D7 /D8/CW/CT /AC/D2/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C4/CB/C6/BW /CU/D9/D0/D0 /CS/CP/D8/CP /D7/CT/D8/BA /CC/CW/CT /CS/CT/CS/D9/CR/CT/CS /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/B9/CP/CQ/CX/D0/CX/D8 /DD/CX /D7/BC. /BE/BI/BG± /BC. /BC/BI/BJ± /BC. /BC/BG/BH/B1/BN /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D7/CX/D2 /BE/BEθ /CU/D3 /D6/D0 /CP /D6/CV/CT /A1/B4 /D1 /BE/B5/CX /D7 /D8 /DB/CX/CR/CT /D8/CW/CX/D7 /D4 /D6/D3/CQ/CP/B9/CQ/CX/D0/CX/D8 /DD /B4/CP/D0/D8/CW/D3/D9/CV/CW /D8/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CT/DC/CR/D0/D9/CS/CT/CS /CQ /DD /D3/D8/CW/CT/D6 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7/B5/BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2 /D4 /D6/CT/CR/CT/CS/CX/D2/CV/D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/B8 /CP/D2/CS /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CP /D4/D0/D3/D8 /D7/CW/D3 /DB/CX/D2/CV /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH/B8 /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI/B8 /CP/D2/CS /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BK/BA/BD/BH/BL/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BF/BD± /BC. /BD/BE± /BC. /BC/BH/B5/B1 /CU/D3 /D6 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/BN/D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D7/CX/D2 /BE/BEθ /CU/D3 /D6/D0 /CP /D6/CV/CT /A1/B4 /D1 /BE/B5 /D7/CW/D3/D9/D0/CS /CQ /CT /D8 /DB/CX/CR/CT /D8/CW/CX/D7 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /CX/D2/D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CP/CQ/D0/CT /CU/D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /CS/CT/D8/CP/CX/D0/D7/B8 /CP/D2/CS /D7/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CP /D4/D0/D3/D8 /D7/CW/D3 /DB/CX/D2/CV /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2/D7/BA/BD/BI/BC/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH /CT/D6/D6/D3 /D6 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /BD. /BIσ /CQ/CP/D2/CS /CX/D2 /D8/CW/CT /D4/D0/D3/D8/BA /CC/CW/CT /CT/DC/B9/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CX/D7 /BE. /BJ± /BC. /BG /CT/DA/CT/D2/D8/D7/BA /BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP/D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D3/CU/B4/BC. /BF/BG /B7/BC. /BE/BC − /BC. /BD/BK± /BC. /BC/BJ/B5/B1/BA /BY /D3 /D6 /CP /CS/CX/AB/CT/D6/CT/D2/D8 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2/B8 /D7/CT/CT /C0/C1/C4/C4 /BL/BH/BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD/BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BI/BA/BD/BI/BD/C0/C1/C4/C4 /BL/BH /CX/D7 /CP /D6/CT/D4 /D3 /D6/D8 /CQ /DD /D3/D2/CT /D1/CT/D1/CQ /CT/D6 /D3/CU /D8/CW/CT /C4/CB/C6/BW /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B8 /D6/CT/D4 /D3 /D6/D8/CX/D2/CV /CP /CS/CX/AB/CT/D6/CT/D2/D8 /CR/D3/D2/B9/CR/D0/D9/D7/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/CU /D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /B4/D7/CT/CT /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH/B5/BA/BV/D3/D2/D8/D6/CP /D6/DD /D8/D3 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /C4/CB/C6/BW /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/B8 /C0/CX/D0/D0 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 νµ→ ν/CT /CP/D2/CS /D3/CQ/D8/CP/CX/D2/D7 /D3/D2/D0/DD /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7/BA/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5/CE /BT/C4/CD/BX /B4/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BJ/BH< /BC. /BC/BJ/BH< /BC. /BC/BJ/BH< /BC. /BC/BJ/BH/BL/BC /BU/C7/CA/C7/BW/C7 /CE/BA/BA/BA /BL/BE /BV/C6/CC/CA /BU/C6/C4 /BX/BJ/BJ/BI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI /BL/BC /BD/BI/BE/CA/C7/C5/C7/CB/BT/C6 /BL/BJ /BV/BV/BY/CA /BY/C6/BT/C4/BD/BI/BE/CA/C7/C5/C7/CB/BT/C6 /BL/BJ /D9/D7/CT/D7 /DB/CX/CS/CT/CQ/CP/D2/CS /CQ /CT/CP/D1 /DB/CX/D8/CW /CP /BC . /BH /CZ/D1 /CS/CT/CR/CP /DD /D6/CT/CV/CX/D3/D2/BA/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5 /B4νµ /B4 νµ /B5→ν/CT /B4 ν/CT /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK< /BD. /BK< /BD. /BK< /BD. /BK/BL/BC /BD/BI/BF/CA/C7/C5/C7/CB/BT/C6 /BL/BJ /BV/BV/BY/CA /BY/C6/BT/C4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BK /BL/BC /BD/BI/BG/C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BH /BV/BV/BY/CA /BY/C6/BT/C4 < /BF /BL/BC /BU/C7/CA/C7/BW/C7 /CE/BA/BA/BA /BL/BE /BV/C6/CC/CA /BU/C6/C4 /BX/BJ/BJ/BI/BD/BI/BF/CA/C7/C5/C7/CB/BT/C6 /BL/BJ /D9/D7/CT/D7 /DB/CX/CS/CT/CQ/CP/D2/CS /CQ /CT/CP/D1 /DB/CX/D8/CW /CP /BC . /BH /CZ/D1 /CS/CT/CR/CP /DD /D6/CT/CV/CX/D3/D2/BA/BD/BI/BG/C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BH /D7/D8/CP/D8/CT /D8/CW/CP/D8 /CK/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT /D1/D3/D7/D8 /D7/D8/D6/CX/D2/CV/CT/D2/D8 /D8/D3 /CS/CP/D8/CT /CU/D3 /D6 /BE/BH/BC</A1/B4 /D1 /BE/B5< /BG/BH/BC /CT/CE /BE/CP/D2/CS /CP/D0/D7/D3 /CT/DC/CR/D0/D9/CS/CT/D7 /CP/D8 /BL/BC/B1/BV/C4 /D1/D9/CR/CW /D3/CU /D8/CW/CT /CW/CX/CV/CW /A1/B4 /D1 /BE/B5 /D6/CT/CV/CX/D3/D2 /CU/CP/DA/D3 /D6/CT/CS /CQ /DD/D8/CW/CT /D6/CT/CR/CT/D2/D8 /C4/CB/C6/BW /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/BAꜼ /CB/CT/CT /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/C4/C7/CB /BL/BH /CP/D2/CS /BT /CC/C0/BT/C6/BT/CB/CB/C7/C8/C7/CD/B9/C4/C7/CB /BL/BI/BA/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 ν/CT/negationslash→ ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 ν/CT/negationslash→ ν/CT /B5/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5 /BP/BD/B4 ν/CT/negationslash→ ν/CT /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5 /BP/BD/B4 ν/CT/negationslash→ ν/CT /B5/CE /BT/C4/CD/BX /B4/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD /BL/BC /BD/BI/BH/BT /BV/C0/C3/BT/CA /BL/BH /BV/C6/CC/CA /BU/D9/CV/CT/DD /D6/CT/CP/CR/D8/D3 /D6/BD/BI/BH/BT /BV/C0/C3/BT/CA /BL/BH /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6 /C4 /BP/BD/BH/B8 /BG/BC/B8 /CP/D2/CS /BL/BH /D1/BA/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5/B4 ν/CT/negationslash→ ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5/B4 ν/CT/negationslash→ ν/CT /B5/D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5/B4 ν/CT/negationslash→ ν/CT /B5 /D7/CX/D2 /BE/B4/BEθ /B5/CU /D3 /D6/CK /C4 /CP /D6/CV/CTꜼ /A1/B4 /D1 /BE/B5/B4 ν/CT/negationslash→ ν/CT /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE /BL/BC /BD/BI/BI/BT /BV/C0/C3/BT/CA /BL/BH /BV/C6/CC/CA /BY /D3 /D6/A1 /B4 /D1 /BE/B5/BP/BC. /BI/CT /CE /BE/BD/BI/BI/BT /BV/C0/C3/BT/CA /BL/BH /CQ /D3/D9/D2/CS /CX/D7 /CU/D6/D3/D1 /CS/CP/D8/CP /CU/D3 /D6 /C4 /BP/BD/BH/B8 /BG/BC/B8 /CP/D2/CS /BL/BH /D1 /CS/CX/D7/D8/CP/D2/CR/CT /CU/D6/D3/D1 /D8/CW/CT /BU/D9/CV/CT/DD /D6/CT/CP/CR/D8/D3 /D6/BA /CB/D8/CT/D6/CX/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D8/D9/CS/CX/CT/D7 /CB/D8/CT/D6/CX/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D8/D9/CS/CX/CT/D7 /CB/D8/CT/D6/CX/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D8/D9/CS/CX/CT/D7 /CB/D8/CT/D6/CX/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CX/CR /D2/CT/D9/D8/D6/CX/D2/D3 /D7/D8/D9/CS/CX/CT/D7 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ν/D7 /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5/BP /BD /B4 νµ→ν/D7 /B5/A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5 /BP/BD/B4 νµ→ν/D7 /B5 /A1/B4 /D1 /BE/B5/CU /D3 /D6/D7 /CX /D2 /BE/B4/BEθ /B5 /BP/BD/B4 νµ→ν/D7 /B5 ν/D7 /D1/CT/CP/D2/D7 ντ /D3 /D6 /CP/D2/DD /D7/D8/CT/D6/CX/D0/CT /B4/D2/D3/D2/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV/B5 ν /BA/CE /BT/C4/CD/BX /B4/BD/BC− /BH/CT/CE /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BC/BC/BC /B4/D3 /D6< /BH/BH/BC/B5 /BL/BC /BD/BI/BJ/C7 /CH /BT/C5/BT /BK/BL /C3/BT/C5/C1 /CF /CP/D8/CT/D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA < /BG. /BE/D3 /D6> /BH/BG. /BL/BC /BU/C1/C7/C6/CC /BT /BK/BK /C1/C5/BU /BY/D0/D9/DC /CW/CP/D7 νµ /B8 νµ /B8ν/CT /B8/CP /D2 /CS ν/CT/BD/BI/BJ/C7 /CH /BT/C5/BT /BK/BL /CV/CX/DA/CT/D7 /CP /D6/CP/D2/CV/CT /D3/CU /D0/CX/D1/CX/D8/D7/B8 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT/CX/D6 /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT/DD/CP /D6/CV/D9/CT /D8/CW/CP/D8 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /A1/B4 /D1 /BE/B5 /BP /B4/BD/BC/BC/DF /BD/BC/BC/BC/B5 × /BD/BC− /BH/CT/CE /BE/CX/D7 /D2/D3/D8 /D6/D9/D0/CT/CS /D3/D9/D8 /CQ /DD /CP/D2/DD /CS/CP/D8/CP/CU/D3 /D6/D0 /CP /D6/CV/CT /D1/CX/DC/CX/D2/CV/BA/CB/CT/CP /D6/CR/CW /CU/D3 /D6νµ→ν/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6νµ→ν/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6νµ→ν/D7 /CB/CT/CP /D6/CR/CW /CU/D3 /D6νµ→ν/D7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 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/BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/CB/C8/BX/CA /BL/BD /C8/CA/C4 /BI/BI /BE/BH/BI/BD /BW/BA /BV/CP/D7/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/C1/C5/BU /BV/D3/D0/D0/CP/CQ/BA/B5/C0/C1/CA/BT /CC /BT /BL/BD /C8/CA/C4 /BI/BI /BL /C3/BA/CB/BA /C0/CX/D6/CP/D8/CP /CT/D8 /CP/D0/BA /B4/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/CE/CB/C0/C1/C6/C6/BA/BA/BA /BL/BD /C2/BX/CC/C8/C4 /BH/BG /BE/BH/BF /BT/BA/BT/BA /C3/D9/DA/D7/CW/CX/D2/D2/CX/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/C3/C1/BT/BX/B5/BU/BX/CA/BZ/BX/CA /BL/BC/BU /C8/C4 /BU/BE/BG/BH /BF/BC/BH /BV/BA /BU/CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BY/CA/BX/C2/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C0/C1/CA/BT /CC /BT /BL/BC /C8/CA/C4 /BI/BH /BD/BE/BL/BJ /C3/BA/CB/BA /C0/CX/D6/CP/D8/CP /CT/D8 /CP/D0/BA /B4/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BZ/C4/C1/BX/CC/CC /BT /BK/BL /BX/C8/C4 /BK /BI/BD/BD /C5/BA /BT/CV/D0/CX/CT/D8/D8/CP /CT/D8 /CP/D0/BA /B4/BY/CA/BX/C2/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BW /BT /CE/C1/CB /BK/BL /BT/CA/C6/C8/CB /BF/BL /BG/BI/BJ /CA/BA /BW/CP/DA/CX/D7/B8 /BT/BA/C3/BA /C5/CP/D2/D2/B8 /C4/BA /CF /D3/D0/CU/CT/D2/D7/D8/CT/CX/D2 /B4/BU/C6/C4/B8 /C8/BX/C6/C6/B7/B5/C7 /CH /BT/C5/BT /BK/BL /C8/CA /BW/BF/BL /BD/BG/BK/BD /CH/BA /C7/DD /CP/D1/CP /CT/D8 /CP/D0/BA /B4/C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/C7/C6/CC /BT /BK/BK /C8/CA /BW/BF/BK /BJ/BI/BK /CA/BA/C5/BA /BU/CX/D3/D2/D8/CP /CT/D8 /CP/D0/BA /B4/C1/C5/BU /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CD/CA/C3/C1/C6 /BK/BK /C8/CA/C4 /BI/BD /BD/BK/BD/BD /C4/BA/CB/BA /BW/D9/D6/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/CB/CD/B8 /BT/C6/C4/B8 /BV/C1/CC/B7/B5/BT/BU/CA/BT/C5/C7 /CF/C1/BV/CI /BK/BI /C8/CA/C4 /BH/BJ /BE/BL/BK /C0/BA /BT/CQ /D6/CP/D1/D3 /DB/CX/CR/DE /CT/D8 /CP/D0/BA /B4/BV/BW/C0/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/C4/BT/BU/CH /BK/BI /C8/C4 /BU/BD/BJ/BJ /BG/BG/BI /C2/BA/CE/BA /BT/D0/D0/CP/CQ /DD /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BZ/BX/C4/C1/C6/C1 /BK/BI /C8/C4 /BU/BD/BJ/BL /BF/BC/BJ /BV/BA /BT/D2/CV/CT/D0/CX/D2/CX /CT/D8 /CP/D0/BA /B4/C8/C1/CB/BT/B8 /BT /CC/C0/CD/B8 /C8 /BT/BW/C7/B7/B5/CE/CD/C1/C4/C4/BX/CD/C5/C1/BX/CA /BK/BE /C8/C4 /BD/BD/BG/BU /BE/BL/BK /C2/BA/C4/BA /CE /D9/CX/D0/D0/CT/D9/D1/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /CB/C1/C6/B8 /C5/CD/C6/C1/B5/BU/C7/C4/C1/BX/CE /BK/BD /CB/C2/C6/C8 /BF/BG /BJ/BK/BJ /C5/BA/C5/BA /BU/D3/D0/CX/CT/DA /CT/D8 /CP/D0/BA /B4/C1/C6/CA/C5/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BG /BD/BG/BD/BK/BA/C3/CF /C7/C6 /BK/BD /C8/CA /BW/BE/BG /BD/BC/BL/BJ /C0/BA /C3/DB /D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C1/CB/C6/BZ/B8 /C5/CD/C6/C1/B5/BU/C7/BX/C0/C5 /BK/BC /C8/C4 /BL/BJ/BU /BF/BD/BC /BY/BA /BU/D3/CT/CW/D1 /CT/D8 /CP/D0/BA /B4/C1/C4/C4/BZ/B8 /BV/C1/CC/B8 /C1/CB/C6/BZ/B8 /C5/CD/C6/C1/B5/BV/CA/C7/CD/BV/C0 /BJ/BK /C8/CA /BW/BD/BK /BE/BE/BF/BL /C5/BA/BY/BA /BV/D6/D3/D9/CR/CW /CT/D8 /CP/D0/BA /B4/BV/BT/CB/BX/B8 /CD/BV/C1/B8 /CF/C1/CC/CF/B5 /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2/D7/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /B4/BT/B5 /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2/D7 /B4/BT/B5 /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2/D7/B4/BT/B5 /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2/D7 /B4/BT/B5 /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2/D7 /CB/D8/CP/CQ/D0/CT /C6/CT/D9/D8/D6/CP/D0 /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/D8/CP/CQ/D0/CT /C6/CT/D9/D8/D6/CP/D0 /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/D8/CP/CQ/D0/CT /C6/CT/D9/D8/D6/CP/D0 /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CB/D8/CP/CQ/D0/CT /C6/CT/D9/D8/D6/CP/D0 /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C6/D3/D8/CT /D8/CW/CP/D8 /C4/BX/C8 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /DB/CX/D8/CW /CA/BX/CD/CB/CB/BX/CA /BL/BD /CT/DC/CR/D0/D9/CS/CT /CP /CU/D3/D9/D6/D8/CW/D7/D8/CP/CQ/D0/CT /D2/CT/D9/D8/D6/CX/D2/D3 /DB/CX/D8/CW /D1< /BE/BG/BC/BC /BZ/CT/CE/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG/BH. /BC> /BG/BH. /BC> /BG/BH. /BC> /BG/BH. /BC/BL/BH /BT/BU/CA/BX/CD /BL/BE /BU /BW/C4/C8/C0 /BW/CX/D6/CP/CR > /BF/BL. /BH> /BF/BL. /BH> /BF/BL. /BH> /BF/BL. /BH/BL/BH /BT/BU/CA/BX/CD /BL/BE /BU /BW/C4/C8/C0 /C5/CP/CY/D3 /D6/CP/D2/CP > /BG/BG. /BD /BL/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BY /C7/C8 /BT/C4 /BW/CX/D6/CP/CR > /BF/BJ. /BE /BL/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BY /C7/C8 /BT/C4 /C5/CP/CY/D3 /D6/CP/D2/CP/D2/D3/D2/CT /BF/DF /BD/BC/BC /BL/BC /CB/BT /CC/C7 /BL/BD /C3/BT/C5/BE /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1/C1 > /BG/BE. /BK /BL/BH /BD/BT/BW/BX/CE /BT /BL/BC /CB /C4/BF /BW/CX/D6/CP/CR > /BF/BG. /BK /BL/BH /BD/BT/BW/BX/CE /BT /BL/BC /CB /C4/BF /C5/CP/CY/D3 /D6/CP/D2/CP > /BG/BE. /BJ /BL/BH /BW/BX/BV/BT/C5/C8 /BL/BC /BY /BT/C4/BX/C8 /BW/CX/D6/CP/CR/BD/BT/BW/BX/CE /BT/BL /BC /CB /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D8/CW/CT /CW/CT/CP/DA/DD /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D4/D4/D0/DD /CX/CU /D8/CW/CT /D1/CX/DC/CX/D2/CV /DB/CX/D8/CW /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2/D7/D7/CP/D8/CX/D7/AC/CT/D7/vextendsingle/vextendsingle/CD/BD /CY/vextendsingle/vextendsingle /BE/B7/vextendsingle/vextendsingle/CD/BE /CY/vextendsingle/vextendsingle /BE/B7/vextendsingle/vextendsingle/CD/BF /CY/vextendsingle/vextendsingle /BE> /BI. /BE× /BD/BC− /BK/CP/D8 /D1/C4 /BC /BP /BE/BC /BZ/CT/CE /CP/D2/CS > /BH. /BD× /BD/BC− /BD/BC/CU/D3 /D6 /D1/C4 /BC /BP /BG/BC /BZ/CT/CE/BA /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C0/CT/CP/DA/DD /C6/CT/D9/D8/D6/CP/D0 /C4/CT/D4/D8/D3/D2 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /C4/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /D3/D2/D0/DD /D8/D3 /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2 /D8 /DD/D4 /CT /CV/CX/DA/CT/D2 /CX/D2 /CR/D3/D1/D1/CT/D2/D8 /CP/D8 /D6/CX/CV/CW/D8 /D3/CU /CS/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7/BA/CB/CT/CT /D8/CW/CT /CK/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6Ꜽ /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /D3/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV /CT/DC/CR/CX/D8/CT/CS /D2/CT/D9/D8/D6/CP/D0 /D0/CT/D4/D8/D3/D2/D7/B8 /CX/BA/CT/BAν∗→νγ /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BD. /BF > /BD/BC/BD. /BF > /BD/BC/BD. /BF > /BD/BC/BD. /BF/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT > /BD/BC/BD. /BH > /BD/BC/BD. /BH > /BD/BC/BD. /BH > /BD/BC/BD. /BH/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 µ > /BL/BC. /BF > /BL/BC. /BF > /BL/BC. /BF > /BL/BC. /BF/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 τ > /BK/BL. /BH > /BK/BL. /BH > /BK/BL. /BH > /BK/BL. /BH/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /C5/CP/CY/D3 /D6/CP/D2/CP /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT > /BL/BC. /BJ > /BL/BC. /BJ > /BL/BC. /BJ > /BL/BC. /BJ/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /C5/CP/CY/D3 /D6/CP/D2/CP /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 µ > /BK/BC. /BH > /BK/BC. /BH > /BK/BC. /BH > /BK/BC. /BH/BL/BH /BT /BV/C0/BT/CA/BW /BC/BD /BU /C4/BF /C5/CP/CY/D3 /D6/CP/D2/CP /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 τ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ/BI. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /C5/CP/CY/D3 /D6/CP/D2/CP/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT > /BK/BK. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /BW/CX/D6/CP/CR/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT > /BJ/BI. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /C5/CP/CY/D3 /D6/CP/D2/CP/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 µ > /BK/BK. /BD /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /BW/CX/D6/CP/CR/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 µ > /BH/BF. /BK /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /C5/CP/CY/D3 /D6/CP/D2/CP/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 τ > /BJ/BD. /BD /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /BW/CX/D6/CP/CR/B8 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 τ > /BJ/BI. /BH /BL/BH /BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CT > /BJ/BL. /BH /BL/BH /BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 µ > /BI/BC. /BH /BL/BH /BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /BW/CX/D6/CP/CR /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 τ > /BI/BF /BL/BH /BE, /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /BT/C4/BX/C8 /BW/CX/D6/CP/CR > /BH/BG. /BF /BL/BH /BE, /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /BT/C4/BX/C8 /C5/CP/CY/D3 /D6/CP/D2/CP/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /D6/CT/D5/D9/CX/D6/CT/D7 /D8/CW/CT /CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW /D3/CU /D8/CW/CT /CW/CT/CP/DA/DD /D0/CT/D4/D8/D3/D2 /D8/D3 /CQ /CT < /BD /CR/D1/B8 /D0/CX/D1/CX/D8/CX/D2/CV /D8/CW/CT/D7/D5/D9/CP /D6/CT /D3/CU /D8/CW/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT/vextendsingle/vextendsingle/CD/lscript /CY/vextendsingle/vextendsingle/BE/D8/D3 /BD/BC− /BD/BC/BA/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /D0/CX/D1/CX/D8 /CU/D3 /D6 /D1/CX/DC/CX/D2/CV /DB/CX/D8/CW τ /BA/C5 /CP /D7 /D7 /CX /D7 > /BI/BF. /BI /BZ/CT/CE /CU/D3 /D6 /D1/CX/DC/CX/D2/CV /DB/CX/D8/CW /CT /D3 /D6µ /BA/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CB /D0/CX/D1/CX/D8 /CU/D3 /D6 /D1/CX/DC/CX/D2/CV /DB/CX/D8/CW τ /BA/C5 /CP /D7 /D7 /CX /D7 > /BH/BH. /BE /BZ/CT/CE /CU/D3 /D6 /D1/CX/DC/CX/D2/CV /DB/CX/D8/CW /CT /D3 /D6µ /BA /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /C4/CX/D1/CX/D8/D7 /D3/D2 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/BT/CB/CB /CU/D3 /D6 /D1ν> /BD/BZ /CT /CE /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /C4/CX/D1/CX/D8/D7 /D3/D2 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/BT/CB/CB /CU/D3 /D6 /D1ν> /BD/BZ /CT /CE /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /C4/CX/D1/CX/D8/D7 /D3/D2 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/BT/CB/CB /CU/D3 /D6 /D1ν> /BD/BZ /CT /CE /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /C4/CX/D1/CX/D8/D7 /D3/D2 /C6/CT/D9/D8/D6/CX/D2/D3 /C5/BT/CB/CB /CU/D3 /D6 /D1ν> /BD/BZ /CT /CE /CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BI/BC/DF /BD/BD/BH /BH/BY /BT/CA/BZ/C1/C7/C6 /BL/BH /BT/CB/CC/CA /BW/CX/D6/CP/CR/D2/D3/D2/CT /BL . /BE/DF /BE/BC/BC/BC /BI/BZ/BT/CA/BV/C1/BT /BL/BH /BV/C7/CB/C5 /C6/D9/CR/D0/CT/D3/D7/DD/D2/D8/CW/CT/D7/CX/D7/D2/D3/D2/CT /BE/BI/DF /BG/BJ/BC/BC /BI/BU/BX/BV/C3 /BL/BG /BV/C7/CB/C5 /BW/CX/D6/CP/CR/D2/D3/D2/CT /BI /DF /CW/D9/D2/CS/D6/CT/CS/D7 /BJ, /BK/C5/C7/CA/C1 /BL/BE /BU /C3/BT/C5/BE /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3/D2/D3/D2/CT /BE/BG /DF /CW/D9/D2/CS/D6/CT/CS/D7 /BJ, /BK/C5/C7/CA/C1 /BL/BE /BU /C3/BT/C5/BE /C5/CP/CY/D3 /D6/CP/D2/CP /D2/CT/D9/D8/D6/CX/D2/D3 /D2/D3/D2/CT /BD/BC/DF /BE/BG/BC/BC /BL/BC /BL/CA/BX/CD/CB/CB/BX/CA /BL/BD /BV/C6/CC/CA /C0/C8/BZ/CT /D7/CT/CP /D6/CR/CW/D2/D3/D2/CT /BF/DF /BD/BC/BC /BL/BC /CB/BT /CC/C7 /BL/BD /C3/BT/C5/BE /C3/CP/D1/CX/D3/CZ /CP/D2/CS/CT /C1/C1/BD/BC/BX/C6/C9/CE/C1/CB/CC /BK/BL /BV/C7/CB/C5/D2/D3/D2/CT /BD/BE/DF /BD/BG/BC/BC /BI/BV/BT/C4/BW /CF/BX/C4/C4 /BK/BK /BV/C7/CB/C5 /BW/CX/D6/CP/CR ν/D2/D3/D2/CT /BG/DF /BD/BI /BL/BC /BI, /BJ/C7/C4/C1/CE/BX /BK/BK /BV/C7/CB/C5 /BW/CX/D6/CP/CR ν/D2/D3/D2/CT /BG/DF /BF/BH /BL/BC /C7/C4/C1/CE/BX /BK/BK /BV/C7/CB/C5 /C5/CP/CY/D3 /D6/CP/D2/CPν > /BG/BA/BE /D8/D3 /BG/BA/BJ /CB/CA/BX/BW/C6/C1/BV/C3/C1 /BK/BK /BV/C7/CB/C5 /BW/CX/D6/CP/CR ν > /BH/BA/BF /D8/D3 /BJ/BA/BG /CB/CA/BX/BW/C6/C1/BV/C3/C1 /BK/BK /BV/C7/CB/C5 /C5/CP/CY/D3 /D6/CP/D2/CPν/D2/D3/D2/CT /BE/BC/DF /BD/BC/BC/BC /BL/BH /BI/BT/C0/C4/BX/C6 /BK/BJ /BV/C7/CB/C5 /BW/CX/D6/CP/CR ν > /BG. /BD /BZ/CA/C1/BX/CB/CC /BK/BJ /BV/C7/CB/C5 /BW/CX/D6/CP/CR ν/BH/BY /BT/CA/BZ/C1/C7/C6 /BL/BH /CQ /D3/D9/D2/CS /CX/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CP/D7/D7/D9/D1/CT/CS ν /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /BZ/CP/D0/CP/DC/DD /BA /CB/CT/CT /CP/D0/D7/D3/C3 /C7/C6/C7/C8/C4/C1/BV/C0 /BL/BG/BA/BI/CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D1/CP/CZ /CT/D9 /D4/CS /CP /D6/CZ /D1/CP/D8/D8/CT/D6 /CX/D2 /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /CW/CP/D0/D3/BA/BJ/C4/CX/D1/CX/D8/D7 /CQ/CP/D7/CT/CS /D3/D2 /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D7/D9/D2 /CP/D2/CS /CP /D6/CT /CS/D9/CT /D8/D3 /CP/D2 /CP/CQ/D7/CT/D2/CR/CT /D3/CU /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CS/CT/D8/CT/CR/D8/CT/CS /CX/D2 /D9/D2/CS/CT/D6/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BK/C5/C7/CA/C1/BL/BE /BU /D6/CT/D7/D9/D0/D8/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D1/CP/CZ /CT/D9 /D4 /CS /CP /D6/CZ /D1/CP/D8/D8/CT/D6 /CX/D2 /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /CW/CP/D0/D3/BA /C4/CX/D1/CX/D8/D7/CQ/CP/D7/CT/CS /D3/D2 /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /CX/D2 /CT/CP /D6/D8/CW /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA/BL/CA/BX/CD/CB/CB/BX/CA /BL/BD /D9/D7/CT/D7 /CT/DC/CX/D7/D8/CX/D2/CV ββ /CS/CT/D8/CT/CR/D8/D3 /D6 /B4/D7/CT/CT /BY/C1/CB/C0/BX/CA /BK/BL/B5 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /BV/BW/C5 /BW/CX/D6/CP/CR/D2/CT/D9/D8/D6/CX/D2/D3/D7/BA/BD/BC/BX/C6/C9/CE/C1/CB/CC /BK/BL /CP /D6/CV/D9/CT /D8/CW/CP/D8 /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /CW/CT/CP/DA/DD /D2/CT/D9/D8/D6/CX/D2/D3/D7/BA /B4/BU/B5 /C7/D8/CW/CT/D6 /BU/D3/D9/D2/CS/D7 /CU/D6/D3/D1 /C6/D9/CR/D0/CT/CP /D6 /CP/D2/CS /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CT/CR/CP /DD/D7 /B4/BU/B5 /C7/D8/CW/CT/D6 /BU/D3/D9/D2/CS/D7 /CU/D6/D3/D1 /C6/D9/CR/D0/CT/CP /D6 /CP/D2/CS /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CT/CR/CP /DD/D7/B4/BU/B5 /C7/D8/CW/CT/D6 /BU/D3/D9/D2/CS/D7 /CU/D6/D3/D1 /C6/D9/CR/D0/CT/CP /D6 /CP/D2/CS /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CT/CR/CP /DD/D7 /B4/BU/B5 /C7/D8/CW/CT/D6 /BU/D3/D9/D2/CS/D7 /CU/D6/D3/D1 /C6/D9/CR/D0/CT/CP /D6 /CP/D2/CS /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CT/CR/CP /DD/D7 /C4/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CD/CT/DC/vextendsingle/vextendsingle /BE/CP/D7 /BY /D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1ν/DC /C4/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CD/CT/DC/vextendsingle/vextendsingle /BE/CP/D7 /BY /D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1ν/DC /C4/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CD/CT/DC/vextendsingle/vextendsingle /BE/CP/D7 /BY /D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1ν/DC /C4/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CD/CT/DC/vextendsingle/vextendsingle /BE/CP/D7 /BY /D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1ν/DC /C8 /CT/CP/CZ /CP/D2/CS /CZ/CX/D2/CZ /D7/CT/CP /D6/CR/CW /D8/CT/D7/D8/D7 /C8 /CT/CP/CZ /CP/D2/CS /CZ/CX/D2/CZ /D7/CT/CP /D6/CR/CW /D8/CT/D7/D8/D7/C8 /CT/CP/CZ /CP/D2/CS /CZ/CX/D2/CZ /D7/CT/CP /D6/CR/CW /D8/CT/D7/D8/D7 /C8 /CT/CP/CZ /CP/D2/CS /CZ/CX/D2/CZ /D7/CT/CP /D6/CR/CW /D8/CT/D7/D8/D7/C4/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/CD/CT/DC/vextendsingle/vextendsingle /BE/CP/D7 /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1ν/CY/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD× /BD/BC− /BJ< /BD× /BD/BC− /BJ< /BD× /BD/BC− /BJ< /BD× /BD/BC− /BJ/BL/BC /BD/BD/BU/CA/C1/CC/CC/C7/C6 /BL/BE /BU /BV/C6/CC/CA /BH/BC /C5/CT/CE < /D1ν/DC< /BD/BF/BC/C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH× /BD/BC− /BI/BL/BC /BW/BX/C4/BX/BX/C6/BX/CA/B9/BA/BA/BA /BL/BD /D1ν/DC 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/C8/CA/C4 /BI/BD /BH/BD/BC /BW/BA/C7/BA /BV/CP/D0/CS/DB /CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CD/BV/CB/BU/B8 /CD/BV/BU/B8 /C4/BU/C4/B5/C7/C4/C1/CE/BX /BK/BK /C8/C4 /BU/BE/BC/BH /BH/BH/BF /C3/BA/BT/BA /C7/D0/CX/DA/CT/B8 /C5/BA /CB/D6/CT/CS/D2/CX/CR/CZ/CX /B4/C5/C1/C6/C6/B8 /CD/BV/CB/BU/B5/CB/CA/BX/BW/C6/C1/BV/C3/C1 /BK/BK /C6/C8 /BU/BF/BD/BC /BI/BL/BF /C5/BA /CB/D6/CT/CS/D2/CX/CR/CZ/CX/B8 /CA/BA /CF /CP/D8/CZ/CX/D2/D7/B8 /C3/BA/BT/BA /C7/D0/CX/DA/CT /B4/C5/C1/C6/C6/B8 /CD/BV/CB/BU/B5/BT/C0/C4/BX/C6 /BK/BJ /C8/C4 /BU/BD/BL/BH /BI/BC/BF /CB/BA/C8 /BA /BT/CW/D0/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/CB/CC/B8 /CB/BV/CD/BV/B8 /C0/BT/CA/CE/B7/B5/BW /BT /CD/C5 /BK/BJ /C8/CA /BW/BF/BI /BE/BI/BE/BG /C5/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/CB/C1/C6/B8 /CE/C1/CA/BZ/B5/BZ/CA/C1/BX/CB/CC /BK/BJ /C6/C8 /BU/BE/BK/BF /BI/BK/BD /C3/BA /BZ/D6/CX/CT/D7/D8/B8 /BW/BA /CB/CT/CR/CZ /CT/D0 /B4/CD/BV/CB/BV/B8 /BV/BX/CA/C6/B5/BT/D0/D7/D3 /C6/C8 /BU/BE/BL/BI /BD/BC/BF/BG /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C3/BA /BZ/D6/CX/CT/D7/D8/B8 /BW/BA /CB/CT/CR/CZ /CT/D0 /B4/CD/BV/CB/BV/B8 /BV/BX/CA/C6/B5/C5/C1/CB/C0/CA/BT /BK/BJ /C8/CA/C4 /BH/BL /BD/BF/BL/BJ /CB/BA/CA/BA /C5/CX/D7/CW/D6/CP /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BV/C1/CC/B8 /BY/C6/BT/C4/B7/B5/C7/BU/BX/CA/BT /CD/BX/CA /BK/BJ /C8/C4 /BU/BD/BL/BK /BD/BD/BF /C4/BA/BY/BA /C7/CQ /CT/D6/CP/D9/CT/D6/B8 /BY/BA /DA/D3/D2 /BY /CT/CX/D0/CX/D8/DE/D7/CR/CW/B8 /CA/BA/C4/BA /C5/D3/D7/D7/CQ/CP/D9/CT/D6/CF/BX/C6/BW/CC /BK/BJ /C8/CA/C4 /BH/BK /BD/BK/BD/BC /BV/BA /CF /CT/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CI/CD/BX/C4/C7/CB /BK/BI /C8/CA/C4 /BH/BI /BE/BE/BG/BD /BZ/BA /BT/DE/D9/CT/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/CC/CA/C1/CD/B8 /BV/C6/CA/BV/B5/BU/BT/BW/C1/BX/CA /BK/BI /CI/C8/C0/CH /BV/BF/BD /BE/BD /C2/BA /BU/CP/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/C6/BT/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/C6/BT/CA/BW/C1 /BK/BI /C8/C4 /BD/BI/BI/BU /BG/BJ/BL /BZ/BA /BU/CT/D6/D2/CP /D6/CS/CX /CT/D8 /CP/D0/BA /B4/BV/CD/CA/C1/C6/B8 /C1/C6/BY/C6/B8 /BV/BW/BX/BY/B7/B5/BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BI /C8/C4 /BD/BI/BI/BU /BG/BJ/BF /C2/BA /BW/D3 /D6/CT/D2/CQ /D3/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH/C1 /C8/C4 /BD/BI/BF/BU /BG/BC/BG /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C8 /BT/C4/C1/C3 /C7 /CE /BK/BH /C2/BX/CC/C8/C4 /BG/BE /BE/BK/BL /BT/BA/C5/BA /BT/D4/CP/D0/CX/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BG/BE /BE/BF/BF/BA/BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BK/BH /C8/C4 /BD/BI/BC/BU /BE/BC/BJ /BT/BA/C5/BA /BV/D3/D3 /D4 /CT/D6/B9/CB/CP /D6/CZ /CP /D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C4/C7/C1/BV/B7/B5/C5/BT/CA/C3/BX/CH /BK/BH /C8/CA /BV/BF/BE /BE/BE/BD/BH /C2/BA /C5/CP /D6/CZ /CT/DD /B8 /BY/BA /BU/D3/CT/CW/D1 /B4/BV/C1/CC/B5/C7/C0/C1 /BK/BH /C8/C4 /BD/BI/BC/BU /BF/BE/BE /CC/BA /C7/CW/CX /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C1/C6/CD/CB/B8 /C3/BX/C3/B5/C5/C1/C6/BX/C0/BT/CA/CC /BK/BG /C8/CA/C4 /BH/BE /BK/BC/BG /CA/BA/BV/BA /C5/CX/D2/CT/CW/CP /D6/D8 /CT/D8 /CP/D0/BA /B4/CE/C1/CA/BZ/B8 /CB/C1/C6/B5/BU/BX/CA/BZ/CB/C5/BT /BK/BF /C8/C4 /BD/BE/BE/BU /BG/BI/BH /BY/BA /BU/CT/D6/CV/D7/D1/CP /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/CB/C5/BT /BK/BF/BU /C8/C4 /BD/BE/BK/BU /BF/BI/BD /BY/BA /BU/CT/D6/CV/D7/D1/CP /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/CH/C5/BT/C6 /BK/BF/BU /C8/CA/C4 /BH/BC /BD/BH/BG/BI /BW/BA/BT/BA /BU/D6/DD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/CC/CA/C1/CD/B8 /BV/C6/CA/BV/B5/BW/BX/CD/CC/CB/BV/C0 /BK/BF /C8/CA /BW/BE/BJ /BD/BI/BG/BG /C2/BA/C8 /BA /BW/CT/D9/D8/D7/CR/CW/B8 /C5/BA /C4/CT/CQ /D6/D9/D2/B8 /CA/BA /C8/D6/CX/CT/CT/D0/D7 /B4/C4/C7/CD/CE/B5/BZ/CA/C7/C6/BT /CD /BK/BF /C8/CA /BW/BE/BK /BE/BJ/BI/BE /C5/BA /BZ/D6/D3/D2/CP/D9 /B4/C0/BT/C1/BY/B5/CB/BV/C0/CA/BX/BV/C3/BA/BA/BA /BK/BF /C8/C4 /BD/BE/BL/BU /BE/BI/BH /C3/BA /CB/CR/CW/D6/CT/CR/CZ /CT/D2/CQ/CP/CR/CW /CT/D8 /CP/D0/BA /B4/C1/CB/C6/BZ/B8 /C1/C4/C4/BZ/B5/C0/BT /CH /BT/C6/C7 /BK/BE /C8/CA/C4 /BG/BL /BD/BF/BC/BH /CA/BA/CB/BA /C0/CP /DD /CP/D2/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C3/BX/C3/B8 /CC/CB/CD/C3/B5/BT/BU/BX/C4/BT /BK/BD /C8/C4 /BD/BC/BH/BU /BE/BI/BF /CA/BA /BT/CQ /CT/D0/CP /CT/D8 /CP/D0/BA /B4/CB/C1/C6/B5/BT/CB/BT/C6/C7 /BK/BD /C8/C4 /BD/BC/BG/BU /BK/BG /CH/BA /BT/D7/CP/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /CC/C7/C3/CH/B8 /C1/C6/CD/CB/B8 /C7/CB/BT/C3/B5/BV/BT/C4/BT/C8/CA/C1/BV/BX /BK/BD /C8/C4 /BD/BC/BI/BU /BD/BJ/BH /BY/BA/C8 /BA /BV/CP/D0/CP/D4 /D6/CX/CR/CT /CT/D8 /CP/D0/BA /B4/C8/CA/C1/C6/B8 /C1/C6/BW/B5/CB/C0/CA/C7/BV/C3 /BK/BD /C8/CA /BW/BE/BG /BD/BE/BF/BE /CA/BA/BX/BA /CB/CW/D6/D3/CR/CZ /B4/CB/CC/C7/C6/B5/CB/C0/CA/C7/BV/C3 /BK/BD/BU /C8/CA /BW/BE/BG /BD/BE/BJ/BH /CA/BA/BX/BA /CB/CW/D6/D3/CR/CZ /B4/CB/CC/C7/C6/B5/CB/C0/CA/C7/BV/C3 /BK/BC /C8/C4 /BL/BI/BU /BD/BH/BL /CA/BA/BX/BA /CB/CW/D6/D3/CR/CZ /B4/CB/CC/C7/C6/B5 QUARKS u ........................... 5 5 7 d ........................... 5 5 8 s ........................... 5 5 8 c ........................... 5 6 1 b ........................... 5 6 2 t ........................... 5 6 3 b/prime( F o u r t h G e n e r a t i o n ) Q u a r k .............. 5 7 6 t/prime( F o u r t h G e n e r a t i o n ) Q u a r k............... 5 7 7 F r e e Q u a r k S e a r c h e s................... 5 7 7 Notes in the Quark Listings Q u a r k M a s s e s ( r e v . ) ..................... 5 5 1 T h e T o p Q u a r k ( r e v . ) .................... 5 6 3 F r e e Q u a r k S e a r c h e s ..................... 5 7 7 /BH/BH/BD /BH/BH/BD/BH/BH/BD /BH/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 /C9/CD/BT/CA/C3/CB /C9/CD/BT/CA/C3/CB/C9/CD/BT/CA/C3/CB /C9/CD/BT/CA/C3/CB QUARK MASSES Updated February 2008 by A.V. Manohar (University of Cali- fornia, San Diego) and C.T. Sachrajda (University of Southamp-ton) A. Introduction This note discusses some of the theoretical issues relevant for the determination of quark masses, which are fundamental parameters of the Standard Model of particle physics. Unlikethe leptons, quarks are conﬁned inside hadrons and are notobserved as physical particles. Quark masses therefore cannot be measured directly, but must be determined indirectly through their inﬂuence on hadronic properties. Although one oftenspeaks loosely of quark masses as one would of the mass of theelectron or muon, any quantitative statement about the valueof a quark mass must make carefu l reference to the particular theoretical framework that is used to deﬁne it. It is importantto keep this scheme dependence in mind when using the quark mass values tabulated in the data listings. Historically, the ﬁrst determinations of quark masses were performed using quark models. The resulting masses only make sense in the limited context of a particular quark model, andcannot be related to the quark ma ss parameters of the Standard Model. In order to discuss quark masses at a fundamentallevel, deﬁnitions based on quantum ﬁeld theory be used, andthe purpose of this note is to discuss these deﬁnitions and thecorresponding determinations of the values of the masses. B. Mass parameters and the QCD Lagrangian The QCD [1] Lagrangian for N Fquark ﬂavors is L=NF/summationdisplay k=1 qk(i/D−mk)qk−1 4GµνGµν, (1) where / D=(∂µ−igAµ)γµis the gauge covariant derivative, Aµ is the gluon ﬁeld, Gµνis the gluon ﬁeld strength, mkis the mass parameter of the kthquark, and qkis the quark Dirac ﬁeld. After renormalization, the QCD Lagrangian Eq. (1)gives ﬁnite values for physical quantities, such as scattering amplitudes. Renormalization is a procedure that invokes a subtraction scheme to render the amplitudes ﬁnite, and requiresthe introduction of a dimensionful scale parameter µ.T h e mass parameters in the QCD Lagrangian Eq. (1) depend onthe renormalization scheme used to deﬁne the theory, andalso on the scale parameter µ. The most commonly used renormalization scheme for QC D perturbation theory is the MS scheme. The QCD Lagrangian has a chiral symmetry in the limit that the quark masses vanish. This symmetry is spontaneously broken by dynamical chiral sy mmetry breaking, and explicitly broken by the quark masses. The nonperturbative scale of dy-namical chiral symmetry breaking, Λ χ, is around 1 GeV [2]. It is conventional to call quarks heavy if m>Λχ, so that explicitchiral symmetry breaking dominates ( c,b,a n d tquarks are heavy), and light if m<Λχ, so that spontaneous chiral sym- metry breaking dominates ( u,dandsquarks are light). The determination of light- and heavy-quark masses is consideredseparately in sections D and E below. At high energies or short distances, nonperturbative eﬀects, such as chiral symmetry breaking, become small and one can, inprinciple, determine quark ma sses by analyzing mass-dependent eﬀects using QCD perturbation theory. Such computations areconventionally performed using the MS scheme at a scale µ/greatermuchΛχ,a n dg i v et h e MS “running” mass m(µ). We use the MS scheme when reporting quark masses; one can readily convert these values into other schemes using perturbation theory. Theµdependence of m(µ)a ts h o r td i s t a n c e sc a nb e calculated using the renorm alization group equation, µ2d m(µ) dµ2=−γ( αs(µ)) m(µ), (2) where γis the anomalous dimension which is now known to four-loop order in perturbation theory [3,4]. αsis the coupling constant in the MS scheme. Deﬁning the expansion coeﬃcients γrby γ( αs)≡∞/summationdisplay r=1γr/parenleftbigg αs 4π/parenrightbiggr , the ﬁrst four coeﬃcients are given by γ1=4, γ2=202 3−20NL 9, γ3= 1249 +/parenleftbigg −2216 27−160 3ζ(3)/parenrightbigg NL−140 81N2 L, γ4=4603055 162+135680 27ζ(3)−8800ζ(5) +/parenleftbigg −91723 27−34192 9ζ(3) + 880 ζ(4) +18400 9ζ(5)/parenrightbigg NL +/parenleftbigg5242 243+800 9ζ(3)−160 3ζ(4)/parenrightbigg N2 L +/parenleftbigg −332 243+64 27ζ(3)/parenrightbigg N3 L, where NLis the number of active light quark ﬂavors at the scale µ, i.e. ﬂavors with masses <µ,a n d ζis the Riemann zeta function ( ζ(3)/similarequal1.2020569, ζ(4)/similarequal1.0823232, and ζ(5)/similarequal 1.0369278). In addition, as the renormalization scale crosses quark mass thresholds one needs to match the scale dependenceofmbelow and above the threshold. There are ﬁnite threshold corrections; the necessary formulae can be found in Ref. [5]. C. Lattice Gauge Theory The use of the lattice simulations for ab initio determi- nations of the fundamental parameters of QCD, including thecoupling constant and quark masses (except for the top-quark /BH/BH/BE /BH/BH/BE/BH/BH/BE /BH/BH/BE/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 mass) is a very active area of research, with the current em- phasis being on the reduction and control of the systematicuncertainties. We now brieﬂy review some of the features oflattice QCD. In this approach space-time is approximated bya ﬁnite, discrete lattice of points and multi-local correlation functions are computed by the numerical evaluation of the cor- responding functional integrals. To determine quark masses,one computes a convenient and appropriate set of physicalquantities (frequently chosen to be a set of hadronic masses)using lattice QCD for a variety of input values of the quarkmasses. The true (physical) values of the quark masses arethose which correctly reproduce t he set of physical quantities being used for calibration. The values of the quark masses obtained directly in lattice simulations are bare quark masses, with the lattice spacing a (i.e. the distance between neighboring points of the lattice) asthe ultraviolet cut-oﬀ. In order for the lattice results to beuseful in phenomenology, it is the refore necessary to relate the bare quark masses in a lattice formulation of QCD to renor-malized masses in some standard re normalization scheme such as MS. Provided that both the ultraviolet cut-oﬀ a−1and the renormalization scale are much greater than Λ QCD, the bare and renormalized masses can, in principle, be related in pertur-bation theory (this is frequently facilitated by the use of chiralWard identities). However, the coeﬃcients in lattice perturba-tion theory are often found to be large, and our ignorance ofhigher order terms is generally a signiﬁcant source of systematic uncertainty. Increasingly, non- perturbative renormalization is used to calculate the relation between the bare and renormal-ized masses, circumventing the need for lattice perturbationtheory. The precision with which quark masses can be determined in lattice simulations is limited by the available computingresources. There are a number of sources of systematic un-certainty and there continues to be considerable progress in reducing these. In general, the main source of uncertainty arises from the diﬃculty of performing simulations with threeﬂavors of sea quarks, with uanddquarks suﬃciently light for chiral perturbation theory (see section D) to be valid. Inthe past the computations were performed without includingsea quarks at all (this is the so-called quenched approximation ). Current simulations are generally unquenched, but m uand mdare larger than their physical values and the results are extrapolated, using chiral perturbation theory where possible,to the physical point. Reducing the uncertainty in this chiral extrapolation is the principal challenge in improving the pre- cision in the determination of physical quantities from latticesimulations. In addition one has to consider the uncertainties due to the fact that the lattice spacing is non-zero (lattice artefacts) and that the volume is not inﬁnite. The former are studiedby observing the stability of the results as ais varied or by using ”improved” formulations of lattice QCD. By varying thevolume of the lattice one checks that ﬁnite-volume eﬀects are indeed small. D. Light quarks For light quarks, one can use the techniques of chiral perturbation theory [6,7,8] to extract quark mass ratios. Themass term for light quarks in the QCD Lagrangian is ΨMΨ= ΨLMΨR+ ΨRM†ΨL, (3) where Mis the light quark mass matrix M, M=⎛ ⎝mu00 0md0 00 ms⎞ ⎠, (4) and Ψ = ( u, d, s ). The mass term is the only term in the QCD Lagrangian that mixes left- and right-handed quarks. In thelimit M→0, there is an independent SU(3)×U(1) ﬂavor symmetry for the left- and right-handed quarks. The vector U(1) symmetry is baryon number; the axial U(1) symmetry of the classical theory is broken in the quantum theory dueto the anomaly. The remaining G χ=S U ( 3 ) L×SU(3) Rchiral symmetry of the QCD Lagrangian is spontaneously broken toSU(3) V, which, in the limit M→0, leads to eight massless Goldstone bosons, the π’s,K’s, and η. The symmetry Gχis only an approximate symmetry, since it is explicitly broken by the quark mass matrix M.T h e Goldstone bosons acquire masses which can be computed in a systematic expansion in M, in terms of low-energy constants, which are unknown nonperturbative parameters of the theory,and are not ﬁxed by the symmetries. One treats the quarkmass matrix Mas an external ﬁeld th at transforms under G χasM→LMR†,w h e r eΨ L→LΨLand Ψ R→RΨRare theSU(3)LandSU(3)Rtransformations, and writes down the most general Lagrangian invariant under Gχ. Then one sets Mto its given constant value Eq. (4), which implements the symmetry breaking. To ﬁrst order in Mone ﬁnds that [9] m2 π0=B(mu+md), m2 π±=B(mu+md)+∆ em, m2 K0=m2 K0=B(md+ms), (5) m2 K±=B(mu+ms)+∆ em, m2 η=1 3B(mu+md+4ms), with two unknown constants Band ∆ em, the electromagnetic mass diﬀerence. From Eq. (5), one can determine the quarkmass ratios [9] m u md=2m2 π0−m2 π++m2 K+−m2 K0 m2K0−m2 K++m2 π+=0.56, ms md=m2 K0+m2 K+−m2 π+ m2 K0+m2 π+−m2 K+=2 0.1, (6) to lowest order in chiral perturbation theory, with an error which will be estimated below. Since the mass ratios extracted using /BH/BH/BF /BH/BH/BF/BH/BH/BF /BH/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 chiral perturbation theory use the symmetry transformation property of Munder the chiral symmetry Gχ, it is important to use a renormalization scheme for QCD that does not changethis transformation law. Any ma ss independent subtraction scheme such as MS is suitable. The ratios of quark masses are scale independent in such a scheme, and Eq. (6) can be taken to be the ratio of MS masses. Chiral perturbation theory cannot determine the overall scale of the quark masses, since it usesonly the symmetry properties of M, and any multiple of Mhas the same G χtransformation law as M. Chiral perturbation theory is a systematic expansion in powers of the light quark masses. The typical expansion pa-rameter is m 2 K/Λ2 χ∼0.25 if one uses SU(3) chiral symmetry, andm2 π/Λ2 χ∼0.02 if one uses SU(2) chiral symmetry. Elec- tromagnetic eﬀects at the few percent level also break SU(2) andSU(3) symmetry. The mass formulæ Eq. (5) were derived using SU(3) chiral symmetry, and are expected to have a 25% uncertainty due to second order corrections. There is a subtlety which arises when one tries to determine quark mass ratios at second order in chiral perturbation theory.The second order quark mass term [10] /parenleftBig M †/parenrightBig−1 detM†(7) (which can be generated by instantons) transforms in the same way under GχasM. Chiral perturbation theory cannot distinguish between Mand/parenleftbig M†/parenrightbig−1detM†; one can make the replacement M→M(λ)=M+λM/parenleftbig M†M/parenrightbig−1detM†in the chiral Lagrangian, M(λ)=d i a g( mu(λ),md(λ),ms(λ)) =d i a g( mu+λmdms,md+λmums,ms+λmumd),(8) and leave all observables unchanged. The combination /parenleftbiggmu md/parenrightbigg2 +1 Q2/parenleftbiggms md/parenrightbigg2 =1 ( 9 ) where Q2=m2 s−ˆm2 m2 d−m2u, ˆm=1 2(mu+md), is insensitive to the transformation in Eq. (8). Eq. (9) gives an ellipse in the mu/md−ms/mdplane. The ellipse is well- determined by chiral perturbation theory, but the exact location on the ellipse, and the absolute normalization of the quarkmasses, has larger uncertainties. Qis determined to be in the range 21–25 from η→3πdecay and the electromagnetic contribution to the K +–K0andπ+–π0mass diﬀerences [11]. It is particularly important to determine the quark mass ratio mu/md, since there is no strong CPproblem if mu= 0. The chiral symmetry Gχof the QCD Lagrangian is not enhanced even if mu= 0. [The possible additional axial u- quark number symmetry is anomalous. The only additionalsymmetry when m u=0i s CP.] As a result mu=0i sn o ta special value for chiral perturbation theory.The absolute normalization of the quark masses can be de- termined by using methods that go beyond chiral perturbationtheory, such as spectral function sum rules [12,13] for hadroniccorrelation functions or lattice simulations. Sum Rules: Sum rule methods have been extensively used to determine quark masses and for illustration we brieﬂy dis-cuss here their application to hadronic τdecays [14]. Other applications involve very similar techniques. CC2Ims Res m24m2m2 Figure 1: The analytic structure of Π( s)i n the complex s-plane. The contours C1andC2 are the integration contours discussed in the text. The experimentally measured quantity is Rτ, dRτ ds=dΓ/ds/parenleftbig τ−→hadrons + ντ(γ)/parenrightbig Γ(τ−→e− νeντ(γ))(10) the hadronic invariant mass spectrum in semihadronic τdecay, normalized to the leptonic τdecay rate. It is useful to deﬁne q as the total momentum of the hadronic ﬁnal state, so s=q2is the hadronic invariant mass. The total hadronic τdecay rate Rτis then given by integrating d Rτ/dsover the kinematically allowed range 0 ≤s≤M2 τ. Rτcan be written as Rτ=12π/integraldisplayM2τ 0ds M2τ/parenleftbigg 1−s M2τ/parenrightbigg2 ×/bracketleftbigg/parenleftbigg 1+2s M2τ/parenrightbigg Im ΠT(s)+I mΠL(s)/bracketrightbigg (11) where s=q2, and the hadronic spectral functions ΠL,Tare deﬁned from the time-ordered correlation function of two weakcurrents is the time-ordered correlator of the weak interactioncurrent ( j µ(x)a n d jν(0)) by Πµν(q)=i/integraldisplay d4xeiq·x/angbracketleft0|T/parenleftBig jµ(x)jν(0)†/parenrightBig |0/angbracketright, (12) Πµν(q)=(−gµν+qµqν)ΠT(s)+qµqνΠL(s), (13) and the decomposition Eq. (13) is the most general possible structure consistent with Lorentz invariance. /BH/BH/BG /BH/BH/BG/BH/BH/BG /BH/BH/BG/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 By the optical theorem, the imaginary part of Πµνis proportional to the total cross-section for the current to produceall possible states. A detaile d analysis including the phase space factors leads to Eq. (11). The spectral functions Π L,T(s) are analytic in the complex splane, with singularities along the real axis. There is an isolated pole at s=m2 π,a n d single- and multi-particle singularities for s≥4m2 π,t h et w o - particle threshold. The discontinuity along the real axis isΠ L,T(s+i0+)−ΠL,T(s−i0+)=2iIm ΠL,T(s). As a result, Eq. (11) can be rewritten with the replacement Im ΠL,T(s)→ −iΠL,T(s)/2, and the integration being over the contour C1. Finally, the contour C1can be deformed to C2without crossing any singularities, and so leaving the integral unchanged. One can derive a series of sum rules analogous to Eq. (11) by weighting the diﬀerential τhadronic decay rate by diﬀerent powers of the hadronic invariant mass, Rkl τ=/integraldisplayM2τ 0ds/parenleftbigg 1−s M2τ/parenrightbiggk/parenleftbiggs M2τ/parenrightbiggldRτ ds(14) where d Rτ/dsis the hadronic invariant mass distribution in τ decay normalized to the leptonic decay rate. This leads to theﬁnal form of the sum rule(s), R kl τ=−6πi/integraldisplay C2ds M2τ/parenleftbigg 1−s M2τ/parenrightbigg2+k/parenleftbiggs M2τ/parenrightbiggl ×/bracketleftbigg/parenleftbigg 1+2s M2τ/parenrightbigg ΠT(s)+ΠL(s)/bracketrightbigg . (15) The manipulations so far are completely rigorous and exact, relying only on the general analytic structure of quantum ﬁeldtheory. The left-hand side of the sum rule Eq. (15) is obtainedfrom experiment. The right hand-side can be computed for s far away from any physical cuts using the operator productexpansion (OPE) for the time-ordered product of currents inEq. (12), and QCD perturbation theory. The OPE is an expansion for the time-ordered product Eq. (12) in a series of local operators, and is an expansion about the q→∞ limit. It gives Π( s) as an expansion in powers of α s(s)a n dΛ2 QCD/s,a n d is valid when sis far (in units of Λ2 QCD) from any singularities in the complex s-plane. The OPE gives Π( s)a sas e r i e si n αs, quark masses, and various non-perturbative vac uum matrix element. By comput- ing Π( s) theoretically, and comparing with the experimental values of Rkl τ, one determines various parameters such as αs and the quark masses. The theoretical uncertainties in using Eq. (15) arise from neglected higher order corrections (bothperturbative and non-perturbative), and because the OPE is nolonger valid near the real axis, where Π has singularities. Thecontribution of neglected higher order corrections can be esti-mated as for any other perturbative computation. The error due to the failure of the OPE is more diﬃcult to estimate. In Eq. (15), the OPE fails on the endpoints of C 2that touch the real axis at s=M2 τ.T h e w e i g h t f a c t o r ( 1 −s/M2 τ) in Eq. (15) vanishes at this point, so the importance of the endpoint canbe reduced by choosing larger values of k.Lattice Gauge Theory: Lattice simulations allow for de- tailed studies of the behaviour of hadronic masses and matrixelements as functions of the quark masses. Moreover, thequark masses do not have to take their physical values, butcan be varied freely and chiral perturbation theory applies also for unphysical masses, provided that they are suﬃciently light. From such recent studies of pseudoscalar masses anddecay constants, the relevant higher-order couplings in the chi-ral Lagrangian have been estimated, strongly suggesting thatm u/negationslash= 0 [15,16,17]. In order to make this evidence conclu- sive, the lattice systematic errors must be reduced; in particularthe range of light quark masses should be increased and thevalidity of chiral perturbation t heory for this range established. In recent years there have been a number of unquenched determinations of the masses of the light quarks using a varietyof formulations of lattice QCD (see, for example, the set ofresults in refs. [18,19,20,21,22,23,24,25]) . Some of the sim-ulations have been performed with two ﬂavors of sea quarksand some with three ﬂavors. The lattice systematic uncer-tainties in these determinations are diﬀerent (e.g. due to thediﬀerent lattice formulations of QCD, the use of perturbative and non-perturbative renormalization and the diﬀerent chiral and continuum extrapolations). Taking these into considera-tion, we give below our current estimates for the quark massesdetermined from lattice simulations. In current lattice simulations it is the combination ( m u+ md)/2 which can be determined. In the evaluation of msone gets a result which is about 20–25% larger if the φ-meson is used as input rather than the K-meson. This is evidence that the errors due to quenching are signiﬁcant. It is reassuring that this diﬀerence is eliminated or reduced signiﬁcantly in thecited unquenched studies. The quark masses for light quarks discussed so far are often referred to as current quark masses. Nonrelativisticquark models use constituent quark masses, which are of order350MeV for the uanddquarks. Constituent quark masses model the eﬀects of dynamical chiral symmetry breaking, and are not related to the quark mass parameters m kof the QCD Lagrangian Eq. (1). Constituent masses are only deﬁned inthe context of a particular hadronic model. E. Heavy quarks The masses and decay rates of hadrons containing a single heavy quark, such as the BandDmesons can be deter- mined using the heavy quark eﬀective theory (HQET) [26].The theoretical calculations in volve radiative corrections com- puted in perturbation theory with an expansion in α s(mQ)a n d non-perturbative corrections with an expansion in powers ofΛ QCD/mQ. Due to the asymptotic nature of the QCD per- turbation series, the two kinds of corrections are intimately related; an example of this are renormalon eﬀects in the per- turbative expansion which are associated with non-perturbativecorrections. Systems containing two heavy quarks such as the Υor J/Ψ are treated using NRQCD [27]. The typical momentum /BH/BH/BH /BH/BH/BH/BH/BH/BH /BH/BH/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 and energy transfers in these systems are αsmQ,a n d α2 smQ, respectively, so these bound states are sensitive to scales muchsmaller than m Q. However, smeared observables, such as the cross-section for e+e−→ bbaveraged over some range of sthat includes several bound state energy levels, are better behavedand only sensitive to scales near m Q. For this reason, most de- terminations of the bquark mass using perturbative calculations compare smeared observables with experiment [28,29,30]. Lattice simulations of QCD requires the quark mass to be much smaller than a−1,w h e r e ais the lattice spacing, in order to avoid large errors due to the granularity of the lattice.Since computing resources limit a −1in current simulations to be typically in the range 1.5 – 2.5 GeV, this is not possible fortheb-quark and is marginal for the c-quark. For this reason, particularly for the b-quark, simulations are performed using eﬀective theories, including HQET and NRQCD. Using eﬀective theories, m bis obtained from what is essentially a computation of the diﬀerence of MHb−mb,w h e r e MHbis the mass of a hadron Hbcontaining a b-quark. The relative error on mbis therefore much smaller than that for MHb−mb, and this is the reason for the small errors quoted in section F. The principalsystematic errors are the matching of the eﬀective theories toQCD and the presence of power divergences in a −1in the 1 /mb corrections which have to be subtracted numerically. The use of HQET or NRQCD is less precise for the charm quark, andin this case improved formulations of QCD, in which the errors to the ﬁnite lattice spacing are formally reduced are being used(see in particular refs. [31,32]) . For an observable particle such as the electron, the position of the pole in the propagator is the deﬁnition of the particlemass. In QCD this deﬁnition of the quark mass is known asthe pole mass. It is known that the on-shell quark propagatorhas no infrared divergences in perturbation theory [33,34], sothis provides a perturbative deﬁnition of the quark mass. Thepole mass cannot be used to arbitrarily high accuracy because of nonperturbative infrared eﬀects in QCD. The full quark propagator has no pole because the quarks are conﬁned, so thatthe pole mass cannot be deﬁned outside of perturbation theory.The relation between the pole mass m Qand the MS mass mQ is known to three loops [35,36,37,38] mQ= mQ( mQ)/braceleftbigg 1+4 αs( mQ) 3π +/bracketleftBigg −1.0414/summationdisplay k/parenleftbigg 1−4 3 mQk mQ/parenrightbigg +1 3.4434/bracketrightBigg/bracketleftbigg αs( mQ) π/bracketrightbigg2 +/bracketleftbig 0.6527N2 L−26.655NL+ 190.595/bracketrightbig/bracketleftbigg αs( mQ) π/bracketrightbigg3/bracerightBigg ,(16) where αs(µ) is the strong interaction coupling constants in the MS scheme, and the sum over kextends over the NLﬂavors Qk lighter than Q. The complete mass dependence of the α2 sterm can be found in [35]; the mass dependence of the α3 sterm is not known. For the b-quark, Eq. (16) reads mb= mb( mb)[1+0 .09 + 0 .05 + 0 .03], (17)where the contributions from the diﬀerent orders in αsare shown explicitly. The two and three loop corrections are comparablein size and have the same sign as the one loop term. Thisis a signal of the asymptotic nature of the perturbation series[there is a renormalon in the pole mass]. Such a badly behaved perturbation expansion can be avoided by directly extracting the MS mass from data without extracting the pole mass as an intermediate step. F. Numerical values and caveats The quark masses in the particle data listings have been obtained by using a wide variety of methods. Each methodinvolves its own set of approximations and errors. In mostcases, the errors are a best guess at the size of neglectedhigher-order corrections or othe r uncertainties. The expansion parameters for some of the approximations are not very small (for example, they are m 2 K/Λ2 χ∼0.25 for the chiral expansion and Λ QCD/mb∼0.1 for the heavy-quark expansion), so an unexpectedly large coeﬃcient in a neglected higher-order termcould signiﬁcantly alter the results. It is also important to notethat the quark mass values can be signiﬁcantly diﬀerent in thediﬀerent schemes. Figure 2: The allowed region (shown in w h i t e )f o ru pq u a r ka n dd o w nq u a r km a s s e s .This region was determined in part from papersreporting values for m uandmd(data points shown) and in part from analysis of the allowed ranges of other mass parameters (see Fig. 3).The parameter ( m u+md)/2 yields the two downward-sloping lines, while mu/mdyields the two rising lines originating at (0,0). The grey point is from a paper giving no error bars. /BH/BH/BI /BH/BH/BI/BH/BH/BI /BH/BH/BI/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7 Figure 3 . The values of each quark mass parameter taken from the Data Listings. Points from papers reporting no error bars are shown as open circles. Arrows indicate limits reported. The grey regions indicate values excluded by our evaluations; some re gions were determined in part though examination of Fig. 2. /BH/BH/BJ /BH/BH/BJ/BH/BH/BJ /BH/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ/D7/B8 /D9 The heavy quark masses obtained using HQET, QCD sum rules, or lattice gauge theory are consistent with each otherif they are all converted into the same scheme and scale. Wehave speciﬁed all masses in the MS scheme. For light quarks, the renormalization scale has been chosen to be µ=2 G e V . The light quark masses at 1 GeV are signiﬁcantly diﬀerent from those at 2GeV, m(1 GeV) / m(2 GeV) ∼1.35. It is conventional to choose the renormalization scale equal to the quark mass fora heavy quark, so we have quoted mQ(µ)a tµ= mQfor the c andbquarks. Recent analyses of inclusive Bmeson decays have shown that recently proposed mass deﬁnitions lead to a better behavedperturbation series than for the MS mass, and hence to more accurate mass values. We have chosen to also give values for one of these, the bquark mass in the 1S-scheme [39,40]. Other schemes that have been proposed are the PS-scheme [41]and the kinetic scheme [42]. These schemes have been reviewed in [43]. One can convert a mass from one scheme to another using equationsanalogous to the conversion formula between the MS-bar and pole masses in Eq. (16). The conversion formulae can be found in [43]. If necessary, we have converted values in the original papers to our chosen scheme using two-loop formulæ. It is importantto realized that our conversions introduce signiﬁcant additionalerrors. In converting to the MSb-quark mass, for example, the three-loop conversions from the 1S and pole masses give values about 40 MeV and 135 MeV lower than the two-loop conversions. 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A.X. El-Khadra and M. Luke, Ann. Rev. Nucl. and Part. Sci.52, 201 (2002). /D9 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BD/BA/BH /D8/D3 /BF/BA/BC /C5/CT/CE /BV/CW/CP /D6/CV/CT /BP /BE /BF /CT /C1/DE /BP/B7 /BD /BE/D1/D9 /BB /D1/CS /BP/BC. /BF/D8 /D3 /BC . /BI /BH/BH/BK /BH/BH/BK/BH/BH/BK /BH/BH/BK/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CS /B8 /D7 /B8 /C4/CX/CV/CW/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D9 /B8 /CS /B8 /D7 /B5 /CS /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP /BF/D8 /D3/BJ/C5 /CT /CE /BV/CW/CP /D6/CV/CT /BP − /BD /BF /CT /C1/DE /BP− /BD /BE/D1/D7 /BB /D1/CS /BP /BD /BJ/D8 /D3/BE /BE /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashBig/BE /BP /BE/BA/BH /D8/D3 /BH/BA/BH /C5/CT/CE /D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5/C5/CP/D7/D7 /D1 /BP/BL /BH ± /BE/BH /C5/CT/CE /BV/CW/CP /D6/CV/CT /BP − /BD /BF /CT /CB/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /BP − /BD/B4 /D1/D7 /DF/B4 /D1/D9 /B7 /D1/CS /B5/BB/BE/B5/slashBig/B4 /D1/CS− /D1/D9 /B5 /BP /BF/BC /D8/D3 /BH/BC 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/DD/CS/CX/DA/CX/CS/CX/D2/CV/CQ /DD/BD. /BF/BH/BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /CK/C7/D9/D6 /BX/DA/CP/D0/D9/CP/D8/CX/D3/D2Ꜽ /DB /CT/D6/CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CX/D2 /D4/CP /D6/D8/DA/CX/CP /BY/CX/CV/D9/D6/CT/D7 /BD /CP/D2/CS /BE/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH/BH /B7/BC. /BJ/BH − /BD. /BC/BH /B4/BD. /BH/DF /BF. /BF/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE. /BH/BH /B7/BC. /BJ/BH − /BD. /BC/BH /B4/BD. /BH/DF /BF. /BF/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BE. /BH/BH /B7/BC. /BJ/BH − /BD. /BC/BH /B4/BD. /BH/DF /BF. /BF/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE. /BH/BH /B7/BC. /BJ/BH − /BD. /BC/BH /B4/BD. /BH/DF /BF. /BF/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BF. /BC/BE± /BC. /BF/BF /BD/BU/C4/CD/C5 /BC/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BE. /BJ± /BC. /BG /BE/C2/BT/C5/C1/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BE. /BK± /BC. /BE /BF/C6/BT/CA/C1/CB/C7/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD. /BJ± /BC. /BF /BG/BT /CD/BU/C1/C6 /BC/BG /BT /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BL± /BC. /BI /BH/C2/BT/C5/C1/C6 /BC/BE /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BE. /BF± /BC. /BG /BI/C6/BT/CA/C1/CB/C7/C6 /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BL± /BD. /BD /BJ/C2/BT/C5/C1/C6 /BL/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BC± /BC. /BJ /BK/C6/BT/CA/C1/CB/C7/C6 /BL/BH /BV /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BU/C4/CD/C5 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /C9/BX/BW /D4/D0/D9/D7 /C9/BV/BW /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8 /DB /D3/CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA /BE/C2/BT/C5/C1/C6 /BC/BI /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/D9 /B4/BE /BZ/CT/CE/B5 /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D1/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT/D7/D4 /CT/CR/D8/D6/CP/D0 /CU/D9/D2/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D7/CR/CP/D0/CP /D6 /C3π /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D5/D9/CP /D6/CZ/D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7/BA /BF/C6/BT/CA/C1/CB/C7/C6 /BC/BI /D9/D7/CT/D7 /D7/D9/D1 /D6/D9/D0/CT/D7 /CU/D3 /D6 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /D8/D3 /D3 /D6/CS/CT/D6α /BF/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/D7 /CR/D3/D1/B9/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D3/D8/CW/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7/BA /BG/BT /CD/BU/C1/C6 /BC/BG /BT /CT/D1/D4/D0/D3 /DD/CP /D4 /CP /D6/D8/CX/CP/D0/D0/DD /D5/D9/CT/D2/CR/CW/CT/CS /D0/CP/D8/D8/CX/CR/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D1/CP/D7/D7/CT/D7/BA/BH/C2/BT/C5/C1/C6 /BC/BE /AC/D6/D7/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CT /D7/D8/D6/CP/D2/CV/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CU/D6/D3/D1 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /D9/D7/CX/D2/CV/D8/CW/CT /D7/CR/CP/D0/CP /D6/CR/CW/CP/D2/D2/CT/D0/B8 /CP/D2/CS /D8/CW/CT/D2 /CR/D3/D1/CQ/CX/D2/CT/D7 /DB/CX/D8/CW /D8/CW/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D8/D3 /D3/CQ/D8/CP/CX/D2 /D1/D9 /BA/BI/C6/BT/CA/C1/CB/C7/C6 /BL/BL /D9/D7/CT/D7 /D7/D9/D1 /D6/D9/D0/CT/D7 /D8/D3 /D3 /D6/CS/CT/D6α /BF/D7 /CU/D3 /D6φ /D1/CT/D7/D3/D2 /CS/CT/CR/CP /DD/D7 /D8/D3 /CV/CT/D8 /D1/D7 /B8 /CP/D2/CS /AC/D2/CS/D7 /D1/D9/CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV/DB/CX/D8/CW /D7/D9/D1 /D6/D9/D0/CT /CT/D7/D8/CX/D1/CP/D8/CT/D7 /D3/CU /D1/D9 /B7 /D1/CS /CP/D2/CS /BW/CP/D7/CW/CT/D2/B3/D7 /CU/D3 /D6/D1/D9/D0/CP/BA/BJ/C2/BT/C5/C1/C6 /BL/BH /D9/D7/CT/D7 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /CP/D8 /D2/CT/DC/D8/B9/D8/D3/B9/D0/CT/CP/CS/CX/D2/CV/D3 /D6/CS/CT/D6/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/D9 /B4/BD /BZ/CT/CE/B5/BP/BH. /BF± /BD. /BH/D8 /D3µ /BP /BE /BZ/CT/CE/BA/BK/BY /D3 /D6 /C6/BT/CA/C1/CB/C7/C6 /BL/BH /BV /B8/DB /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/D9 /B4/BD /BZ/CT/CE/B5 /BP /BG ± /BD/D8 /D3µ /BP/BE /BZ /CT /CE /BA WEIGHTED AVERAGE 2.59 ±0.27 (Error scaled by 2.0) AUBIN 04A LATT 8.8NARISON 06 THEO 1.1JAMIN 06 THEO 0.1BLUM 07 LATT 1.7χ2 11.7 (Confidence Level = 0.009) 012345/D9 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /CS /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /CS /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/CS /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /CS /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/CB/CT/CT /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8 /CU/D3 /D6 /D8/CW/CT /D9 /D5/D9/CP /D6/CZ /CP/CQ /D3/DA/CT/BA/CF /CT /CW/CP/DA/CT /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/CW/CT /C5/CB /D1/CP/D7/D7/CT/D7 /CP/D8 /CP /D6/CT/D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /D3/CU µ /BP/BE/BZ/CT/CE/BA /CA/CT/D7/D9/D0/D8/D7 /D5/D9/D3/D8/CT/CS /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /CP/D8 µ /BP /BD /BZ/CT/CE /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/D7/CR/CP/D0/CT/CS /CQ /DD/CS/CX/DA/CX/CS/CX/D2/CV/CQ /DD/BD. /BF/BH/BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /CK/C7/D9/D6 /BX/DA/CP/D0/D9/CP/D8/CX/D3/D2Ꜽ /DB /CT/D6/CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CX/D2 /D4/CP /D6/D8/DA/CX/CP /BY/CX/CV/D9/D6/CT/D7 /BD /CP/D2/CS /BE/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC/BG /B7/BC. /BL/BI − /BD. /BH/BG /B4/BF. /BH/DF /BI. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BC/BG /B7/BC. /BL/BI − /BD. /BH/BG /B4/BF. /BH/DF /BI. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BH. /BC/BG /B7/BC. /BL/BI − /BD. /BH/BG /B4/BF. /BH/DF /BI. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BC/BG /B7/BC. /BL/BI − /BD. /BH/BG /B4/BF. /BH/DF /BI. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BH. /BG/BL± /BC. /BF/BL /BL/BU/C4/CD/C5 /BC/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BG. /BK± /BC. /BH /BD/BC/C2/BT/C5/C1/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BH. /BD± /BC. /BG /BD/BD/C6/BT/CA/C1/CB/C7/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BL± /BC. /BH /BD/BE/BT /CD/BU/C1/C6 /BC/BG /BT /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BE± /BC. /BL /BD/BF/C2/BT/C5/C1/C6 /BC/BE /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BI. /BG± /BD. /BD /BD/BG/C6/BT/CA/C1/CB/C7/C6 /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BJ. /BC± /BD. /BD /BD/BH/C2/BT/C5/C1/C6 /BL/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BJ. /BG± /BC. /BJ /BD/BI/C6/BT/CA/C1/CB/C7/C6 /BL/BH /BV /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BL/BU/C4/CD/C5 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /C9/BX/BW /D4/D0/D9/D7 /C9/BV/BW /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8 /DB /D3/CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA /BD/BC/C2/BT/C5/C1/C6 /BC/BI /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/CS /B4/BE /BZ/CT/CE/B5 /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D1/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT/D7/D4 /CT/CR/D8/D6/CP/D0 /CU/D9/D2/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D7/CR/CP/D0/CP /D6 /C3π /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D5/D9/CP /D6/CZ/D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7/BA /BD/BD/C6/BT/CA/C1/CB/C7/C6 /BC/BI /D9/D7/CT/D7 /D7/D9/D1 /D6/D9/D0/CT/D7 /CU/D3 /D6 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /D8/D3 /D3 /D6/CS/CT/D6α /BF/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/D7 /CR/D3/D1/B9/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D3/D8/CW/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7/BA /BD/BE/BT /CD/BU/C1/C6 /BC/BG /BT /D4 /CT/D6/CU/D3 /D6/D1 /D8/CW/D6/CT/CT /AD/CP/DA/D3 /D6 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CP/D8/D8/CX/CR/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D1/CP/D7/D7/CT/D7/B8 /DB/CX/D8/CW /CR/D3/D2/D8/CX/D2/D9/D9/D1 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CT/AB/CT/CR/D8/D7 /CX/D2 /D8/CW/CT /CZ /CP/D3/D2 /D1/CP/D7/D7/CT/D7/B8 /CP/D2/CS/D3/D2/CT/B9/D0/D3 /D3/D4 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/DA/CT /D6/CT/D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /CR/D3/D2/D7/D8/CP/D2/D8/BA/BD/BF/C2/BT/C5/C1/C6 /BC/BE /AC/D6/D7/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CT /D7/D8/D6/CP/D2/CV/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CU/D6/D3/D1 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /D9/D7/CX/D2/CV/D8/CW/CT /D7/CR/CP/D0/CP /D6/CR/CW/CP/D2/D2/CT/D0/B8 /CP/D2/CS /D8/CW/CT/D2 /CR/D3/D1/CQ/CX/D2/CT/D7 /DB/CX/D8/CW /D8/CW/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D8/D3 /D3/CQ/D8/CP/CX/D2 /D1/CS /BA/BD/BG/C6/BT/CA/C1/CB/C7/C6 /BL/BL /D9/D7/CT/D7 /D7/D9/D1 /D6/D9/D0/CT/D7 /D8/D3 /D3 /D6/CS/CT/D6α /BF/D7 /CU/D3 /D6φ /D1/CT/D7/D3/D2 /CS/CT/CR/CP /DD/D7 /D8/D3 /CV/CT/D8 /D1/D7 /B8 /CP/D2/CS /AC/D2/CS/D7 /D1/CS/CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV/DB/CX/D8/CW /D7/D9/D1 /D6/D9/D0/CT /CT/D7/D8/CX/D1/CP/D8/CT/D7 /D3/CU /D1/D9 /B7 /D1/CS /CP/D2/CS /BW/CP/D7/CW/CT/D2/B3/D7 /CU/D3 /D6/D1/D9/D0/CP/BA/BD/BH/C2/BT/C5/C1/C6 /BL/BH /D9/D7/CT/D7 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /CP/D8 /D2/CT/DC/D8/B9/D8/D3/B9/D0/CT/CP/CS/CX/D2/CV/D3 /D6/CS/CT/D6/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/CS /B4/BD /BZ/CT/CE/B5/BP/BL. /BG± /BD. /BH/D8 /D3µ /BP /BE /BZ/CT/CE/BA/BD/BI/BY /D3 /D6 /C6/BT/CA/C1/CB/C7/C6 /BL/BH /BV /B8/DB /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/CS /B4/BD /BZ/CT/CE/B5 /BP /BD/BC ± /BD/D8 /D3µ /BP /BE /BZ/CT/CE/BA WEIGHTED AVERAGE 4.94 ±0.32 (Error scaled by 1.5) AUBIN 04A LATT 4.3NARISON 06 THEO 0.2JAMIN 06 THEO 0.1BLUM 07 LATT 2.0χ2 6.6 (Confidence Level = 0.088) 2345678/CS /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE/CB/CT/CT /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7 /CU/D3 /D6 /D8/CW/CT /D9 /D5/D9/CP /D6/CZ /CP/CQ /D3/DA/CT/BA/CF /CT /CW/CP/DA/CT /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/CW/CT /C5/CB /D1/CP/D7/D7/CT/D7 /CP/D8 /CP /D6/CT/D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /D3/CU µ /BP/BE/BZ/CT/CE/BA /CA/CT/D7/D9/D0/D8/D7 /D5/D9/D3/D8/CT/CS /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /CP/D8 µ /BP /BD /BZ/CT/CE /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/D7/CR/CP/D0/CT/CS /CQ /DD/CS/CX/DA/CX/CS/CX/D2/CV/CQ /DD/BD. /BF/BH/BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /CK/C7/D9/D6 /BX/DA/CP/D0/D9/CP/D8/CX/D3/D2Ꜽ /DB /CT/D6/CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CX/D2 /D4/CP /D6/D8/DA/CX/CP /BY/CX/CV/D9/D6/CT/D7 /BD /CP/D2/CS /BE/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ/BL /B7/BD. /BE/BD − /BD. /BE/BL /B4/BE. /BH/DF /BH. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BF. /BJ/BL /B7/BD. /BE/BD − /BD. /BE/BL /B4/BE. /BH/DF /BH. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BF. /BJ/BL /B7/BD. /BE/BD − /BD. /BE/BL /B4/BE. /BH/DF /BH. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BF. /BJ/BL /B7/BD. /BE/BD − /BD. /BE/BL /B4/BE. /BH/DF /BH. /BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BG. /BE/BH± /BC. /BF/BH /BD/BJ/BU/C4/CD/C5 /BC/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BG. /BC/BK± /BC. /BE/BH± /BC. /BG/BE /BD/BK/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BG. /BJ± /BC. /BE± /BC. /BF /BD/BL/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /BT /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BF. /BL/BH± /BC. /BF /BE/BC/C6/BT/CA/C1/CB/C7/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BE. /BK± /BC. /BF /BE/BD/BT /CD/BU/C1/C6 /BC/BG /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BE/BL± /BC. /BD/BG± /BC. /BI/BH /BE/BE/BT /C7/C3/C1 /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BE/BE/BF± /BC. /BF /BE/BF/BT /C7/C3/C1 /BC/BF /BU /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BG± /BC. /BD± /BC. /BG /BE/BG/BU/BX/BV/C1/CA/BX/CE/C1/BV /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BD± /BC. /BF± /BD. /BC /BE/BH/BV/C0/C1/CD /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BH/BH/BL /BH/BH/BL/BH/BH/BL /BH/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C4/CX/CV/CW/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D9 /B8 /CS /B8 /D7 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG/BH /B7/BC. /BD/BG − /BC. /BE/BC /BE/BI/BT/C4/C1/C3/C0/BT/C6 /BC/BE /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BH. /BF± /BC. /BF /BE/BJ/BV/C0/C1/CD /BC/BE /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BL± /BC. /BI /BE/BK/C5/BT/C4 /CC/C5/BT/C6 /BC/BE /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BL± /BC. /BI /BE/BL/C5/BT/C4 /CC/C5/BT/C6 /BC/BD /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BH/BJ± /BC. /BD/BK /BF/BC/BT /C7/C3/C1 /BC/BC /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BG± /BE /BF/BD/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BC /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BE/BF± /BC. /BE/BL /BF/BE/BT /C7/C3/C1 /BL/BL /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT ≥ /BE. /BD /BF/BF/CB/CC/BX/BX/C4/BX /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BH± /BC. /BG /BF/BG/BU/BX/BV/C1/CA/BX/CE/C1/BV /BL/BK /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BI± /BD. /BE /BF/BH/BW/C7/CB/BV/C0 /BL/BK /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BJ± /BC. /BL /BF/BI/C8/CA/BT/BW/BX/CB /BL/BK /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BE. /BJ± /BC. /BE /BF/BJ/BX/C1/BV/C3/BX/CA /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BI± /BC. /BI /BF/BK/BZ/C7/CD/BZ/C0 /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BF. /BG± /BC. /BG± /BC. /BF /BF/BL/BZ/CD/C8/CC /BT /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT > /BF. /BK /BG/BC/C4/BX/C4/C4/C7/CD/BV/C0 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BG. /BH± /BD. /BC /BG/BD/BU/C1/C2/C6/BX/C6/CB /BL/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BJ/BU/C4/CD/C5 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /C9/BX/BW /D4/D0/D9/D7 /C9/BV/BW /D0/CP/D8/D8/CX/CR/CT 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/D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D7/CR/CW/CT/D1/CT /D8/D3 /D8/CW/CT /C5/CB /D7/CR/CW/CT/D1/CT/CX/D7 /CP/D8 /C6/C6/C4/C7/BA/BF/BH/BW/C7/CB/BV/C0 /BL/BK /D9/D7/CT /D7/D9/D1 /D6/D9/D0/CT /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D5/D9/CP /D6/CZ /CR/D3/D2/CS/CT/D2/D7/CP/D8/CT /CP/D2/CS /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D8/D3 /D3/CQ/D8/CP/CX/D2 /BL . /BG≤ /B4 /D1/D9 /B7 /D1/CS /B5/B4/BD /BZ/CT/CE/B5 ≤ /BD/BH. /BJ/C5 /CT /CE /BA/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3 /D6/CT/D7/D9/D0/D8 /D8/D3 µ /BP/BE /BZ/CT/CE/BA/BF/BI/C8/CA/BT/BW/BX/CB /BL/BK /D9/D7/CT/D7 /AC/D2/CX/D8/CT /CT/D2/CT/D6/CV/DD /D7/D9/D1 /D6/D9/D0/CT/D7 /CU/D3 /D6 /D8/CW/CT /CP/DC/CX/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/D3 /D6/BA/BF/BJ/BX/C1/BV/C3/BX/CA /BL/BJ /D9/D7/CT /D0/CP/D8/D8/CX/CR/CT /CV/CP/D9/CV/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8 /DB /D3 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CX/CV/CW/D8 /AD/CP/DA/D3 /D6/D7/BA/BF/BK/BZ/C7/CD/BZ/C0 /BL/BJ /D9/D7/CT /D0/CP/D8/D8/CX/CR/CT /CV/CP/D9/CV/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA /BV/D3 /D6/D6/CT/CR/D8/CX/D2/CV/CU/D3 /D6 /D5/D9/CT/D2/CR/CW/CX/D2/CV/CV /CX/DA/CT/D7 /BE . /BD< /D1< /BF. /BH/C5 /CT /CE /CP /D8 µ /BP/BE /BZ/CT/CE/BA/BF/BL/BZ/CD/C8/CC /BT /BL/BJ /D9/D7/CT /C4/CP/D8/D8/CX/CR/CT /C5/D3/D2/D8/CT /BV/CP /D6/D0/D3 /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA /CC/CW/CT/DA/CP/D0/D9/CT /CU/D3 /D6/D8 /DB /D3 /D0/CX/CV/CW/D8 /CS/DD/D2/CP/D1/CX/CR /AD/CP/DA/D3 /D6/D7 /CP/D8µ /BP /BE /BZ/CT/CE /CX/D7 /BE . /BJ± /BC. /BF± /BC. /BF/C5 /CT /CE /BA/BG/BC/C4/BX/C4/C4/C7/CD/BV/C0 /BL/BJ /D3/CQ/D8/CP/CX/D2 /D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /D5/D9/CP /D6/CZ /D1/CP/D7/D7/CT/D7 /D9/D7/CX/D2/CV/CW/CP/CS/D6/D3/D2/CX/CR /D7/D4 /CT/CR/D8/D6/CP/D0 /CU/D9/D2/CR/D8/CX/D3/D2/D7/BA/BG/BD/BU/C1/C2/C6/BX/C6/CB /BL/BH /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D1/D9 /B7 /D1/CS /B4/BD /BZ/CT/CE/B5 /BP /BD/BE ± /BE. /BH /C5/CT/CE /D9/D7/CX/D2/CV/AC/D2/CX/D8/CT /CT/D2/CT/D6/CV /DD /D7/D9/D1/D6/D9/D0/CT/D7/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D8/CW/CX/D7 /D8/D3 /BE /BZ/CT/CE/BAWEIGHTED AVERAGE 3.81 ±0.23 (Error scaled by 1.8) CHIU 03 LATT 0.1BECIREVIC 03 LATT 2.0AOKI 03B LATT 3.9AOKI 03 LATT 0.5AUBIN 04 LATT 11.4NARISON 06 THEO 0.2GOCKELER 06A LATT 6.1GOCKELER 06 LATT 0.3BLUM 07 LATT 1.6χ2 26.0 (Confidence Level = 0.001) 1234567 /D1 /BP/B4 /D1/D9 /B7 /D1/CS /B5/slashBig/BE /B4/C5/CT/CE/B5 /D1/D9/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D9/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7/D1/D9/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D9/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC/BI /B7/BC. /BC/BL/BG − /BC. /BD/BH/BI /B4/BC. /BF/BH/DF /BC. /BI/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BH/BC/BI /B7/BC. /BC/BL/BG − /BC. /BD/BH/BI /B4/BC. /BF/BH/DF /BC. /BI/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BH/BC/BI /B7/BC. /BC/BL/BG − /BC. /BD/BH/BI /B4/BC. /BF/BH/DF /BC. /BI/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BH/BC/BI /B7/BC. /BC/BL/BG − /BC. /BD/BH/BI /B4/BC. /BF/BH/DF /BC. /BI/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BC. /BH/BH/BC± /BC. /BC/BF/BD /BG/BE/BU/C4/CD/C5 /BC/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BC. /BG/BF± /BC. /BC/BK /BG/BF/BT /CD/BU/C1/C6 /BC/BG /BT /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BC. /BG/BD/BC± /BC. /BC/BF/BI /BG/BG/C6/BX/C4/CB/C7/C6 /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BC. /BH/BH/BF± /BC. /BC/BG/BF /BG/BH/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BI /CC/C0/BX/C7 /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BG /BG/BI/BZ/BT /C7 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT < /BC. /BF /BG/BJ/BV/C0/C7/C1 /BL/BE /CC/C0/BX/C7/BC. /BE/BI /BG/BK/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /CC/C0/BX/C7/BC. /BF/BC± /BC. /BC/BJ /BG/BL/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /BU /CC/C0/BX/C7/BC. /BI/BI /BH/BC/BZ/BX/CA/BT/CA/BW /BL/BC /CC/C0/BX/C7/BC. /BG /D8/D3 /BC. /BI/BH /BH/BD/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BC /BU /CC/C0/BX/C7/BC. /BC/BH /D8/D3 /BC. /BJ/BK /BH/BE/C5/BT/C4 /CC/C5/BT/C6 /BL/BC /CC/C0/BX/C7/BG/BE/BU/C4/CD/C5 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /C9/BX/BW /D4/D0/D9/D7 /C9/BV/BW /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8 /DB /D3/CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA /BG/BF/BT /CD/BU/C1/C6 /BC/BG /BT /D4 /CT/D6/CU/D3 /D6/D1 /D8/CW/D6/CT/CT /AD/CP/DA/D3 /D6 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CP/D8/D8/CX/CR/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D1/CP/D7/D7/CT/D7/B8 /DB/CX/D8/CW /CR/D3/D2/D8/CX/D2/D9/D9/D1 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CT/AB/CT/CR/D8/D7 /CX/D2 /D8/CW/CT /CZ /CP/D3/D2 /D1/CP/D7/D7/CT/D7/BA/BG/BG/C6/BX/C4/CB/C7/C6 /BC/BF /CR/D3/D1/D4/D9/D8/CT/D7 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D3 /D6/CS/CT/D6 /D4 /BG/CR/CW/CX/D6/CP/D0 /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2 /D9/D7/CX/D2/CV /CP /D0/CP/D8/D8/CX/CR/CT/CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8/CW/D6/CT/CT /CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7/BA /CC/CW/CT /D6/CP/D8/CX/D3 /D1/D9 /BB /D1/CS /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV/D8/CW/CX/D7 /DB/CX/D8/CW /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7 /D8/D3 /D3 /D6/CS/CT/D6 /D4 /BG/BA/BG/BH/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BI /D9/D7/CT/D7 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D8/D3 η→ /BFπ /CP/D2/CSψ/prime→ /C2/ψ /B4π /B8η /B5 /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7/B8/CP/D2/CS /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /D3/CU /D8/CW/CT π /CP/D2/CS /C3 /BA/BG/BI/BZ/BT /C7 /BL/BJ /D9/D7/CT/D7 /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D1/CP/D7/D7 /D7/D4/D0/CX/D8/D8/CX/D2/CV/D7 /D3/CU /D0/CX/CV/CW/D8 /D1/CT/D7/D3/D2/D7/BA/BG/BJ/BV/C0/C7/C1 /BL/BE /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D7ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /CP/D2/CSψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5η /B8/CP/D2/CS /CP /CS/CX/D0/D9/D8/CT /CX/D2/D7/D8/CP/D2/D8/D3/D2 /CV/CP/D7 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D7/D3/D1/CT /D9/D2/CZ/D2/D3 /DB/D2 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/D7/BA/BG/BK/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/B8 η→ /BFπ /D9/D7/B9/CX/D2/CV/D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /CX/D2/CR/D0/D9/CS/CX/D2/CV/D2/D3/D2/CP/D2/CP/D0/DD/D8/CX/CR /D8/CT/D6/D1/D7/B8 /CP/D2/CS /B4 ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B5/BB/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5η /B5/BA/BG/BL/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /BU /CR/D3/D1/D4/D9/D8/CT/D7 /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /D9/D7/CX/D2/CV/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B5/slashbig/B4ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5η /B5/B8 /CP/D2/CS /CP/D2 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /C4/BD/BG /D9/D7/CX/D2/CV/CF /CT/CX/D2/CQ /CT/D6/CV/D7/D9/D1 /D6/D9/D0/CT/D7/BA/BH/BC/BZ/BX/CA/BT/CA/BW /BL/BC /D9/D7/CT/D7 /D0/CP /D6/CV/CT /C6 /CP/D2/CSη /B9η/prime/D1/CX/DC/CX/D2/CV/BA/BH/BD/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BC /BU /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /D9/D7/CX/D2/CV/D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /CU/D3 /D6 /D8/CW/CT /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/CP/D7/D7/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV/D2/D3/D2/CP/D2/CP/D0/DD/D8/CX/CR /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA /BT/D0/D7/D3 /D9/D7/CT/D7/CF /CT/CX/D2/CQ /CT/D6/CV/D7/D9/D1 /D6/D9/D0/CT/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /C4/BJ /BA/BH/BE/C5/BT/C4 /CC/C5/BT/C6 /BL/BC /D9/D7/CT/D7 /D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /CX/D2/CR/D0/D9/CS/CX/D2/CV/D2/D3/D2/CP/D2/CP/D0/DD/D8/CX/CR /D8/CT/D6/D1/D7/CU/D3 /D6 /D8/CW/CT /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA /CD/D7/CT/D7 /CP /CR/D6/CX/D8/CT/D6/CX/D3/D2 /D3/CU /CK/D1/CP/DC/CX/D1/D9/D1 /D6/CT/CP/D7/D3/D2/CP/CQ/D0/CT/D2/CT/D7/D7Ꜽ /D8/CW/CP/D8 /CR/CT/D6/D8/CP/CX/D2 /CR/D3 /CT/CU/B9/AC/CR/CX/CT/D2/D8/D7 /DB/CW/CX/CR/CW /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D3/CU /D3 /D6/CS/CT/D6 /D3/D2/CT /CP /D6/CT≤ /BF/BA /BH/BI/BC /BH/BI/BC/BH/BI/BC /BH/BI/BC/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C4/CX/CV/CW/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D9 /B8 /CS /B8 /D7 /B5 WEIGHTED AVERAGE 0.50 ±0.04 (Error scaled by 1.9) LEUTWYLER 96 THEO 1.5NELSON 03 LATT 6.3AUBIN 04A LATT 0.8BLUM 07 LATT 2.6χ2 11.1 (Confidence Level = 0.011) 0.2 0.3 0.4 0.5 0.6 0.7 0.8/D1/D9/slashBig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D7 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /D7 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/D7 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /D7 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/CB/CT/CT /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8 /CU/D3 /D6 /D8/CW/CT /D9 /D5/D9/CP /D6/CZ /CP/CQ /D3/DA/CT/BA/CF /CT /CW/CP/DA/CT /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/CW/CT /C5/CB /D1/CP/D7/D7/CT/D7 /CP/D8 /CP /D6/CT/D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /D3/CU µ /BP/BE/BZ/CT/CE/BA /CA/CT/D7/D9/D0/D8/D7 /D5/D9/D3/D8/CT/CS /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /CP/D8 µ /BP /BD /BZ/CT/CE /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/D7/CR/CP/D0/CT/CS /CQ /DD/CS/CX/DA/CX/CS/CX/D2/CV/CQ /DD/BD. /BF/BH/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BG /B7/BE /BI − /BF/BG /B4/BJ/BC/DF /BD/BF/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC/BG /B7/BE /BI − /BF/BG /B4/BJ/BC/DF /BD/BF/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BC/BG /B7/BE /BI − /BF/BG /B4/BJ/BC/DF /BD/BF/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC/BG /B7/BE /BI − /BF/BG /B4/BJ/BC/DF /BD/BF/BC/B5 /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BD/BL. /BH± /BL. /BF /BH/BF/BU/C4/CD/C5 /BC/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BD/BC/BH± /BI± /BJ /BH/BG/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BD/BD/BD± /BI± /BD/BC /BH/BH/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BD/BD/BL± /BH± /BK /BH/BI/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /BT /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BL/BE± /BL /BH/BJ/C2/BT/C5/C1/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BD/BC/BG± /BD/BH /BH/BK/C6/BT/CA/C1/CB/C7/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT ≥ /BJ/BD± /BG/B8≤ /BD/BH/BD± /BD/BG /BH/BL/C6/BT/CA/C1/CB/C7/C6 /BC/BI /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BL/BI /B7 /BH − /BF /B7/BD /BI − /BD/BK /BI/BC/BU/BT/C1/C3 /C7 /CE /BC/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BK/BD± /BE/BE /BI/BD/BZ/BT/C5/C1/CI /BC/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BD/BE/BH± /BE/BK /BI/BE/BZ/C7/CA/BU/CD/C6/C7 /CE /BC/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BL/BF± /BF/BE /BI/BF/C6/BT/CA/C1/CB/C7/C6 /BC/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BJ/BI± /BK /BI/BG/BT /CD/BU/C1/C6 /BC/BG /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BI± /BI± /BC. /BI/BH /BI/BH/BT /C7/C3/C1 /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BK/BG. /BH /B7/BD /BE − /BD. /BJ /BI/BI/BT /C7/C3/C1 /BC/BF /BU /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BI± /BE± /BK /BI/BJ/BU/BX/BV/C1/CA/BX/CE/C1/BV /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BL/BE± /BL± /BD/BI /BI/BK/BV/C0/C1/CD /BC/BF /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BJ± /BD/BJ /BI/BL/BZ/BT/C5/C1/CI /BC/BF /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BF± /BD/BJ /BJ/BC/BZ/BT/C5/C1/CI /BC/BF /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BK /B7 /BF − /BI /BJ/BD/BT/C4/C1/C3/C0/BT/C6 /BC/BE /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BH± /BK /BJ/BE/BV/C0/C1/CD /BC/BE /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BL/BL± /BD/BI /BJ/BF/C2/BT/C5/C1/C6 /BC/BE /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BC± /BD/BE /BJ/BG/C5/BT/C4 /CC/C5/BT/C6 /BC/BE /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BI /B7/BE /BC − /BE/BH /BJ/BH/BV/C0/BX/C6 /BC/BD /BU /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BE/BH± /BE/BJ /BJ/BI/C3 /C7/BX/CA/C6/BX/CA /BC/BD /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BF/BC± /BD/BH /BJ/BJ/BT /C7/C3/C1 /BC/BC /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT /BL/BJ± /BG /BJ/BK/BZ/BT/CA/BW/BX/C6 /BC/BC /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BH± /BG /BJ/BL/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BC /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BK± /BD/BG /BK/BC/BT /C7/C3/C1 /BL/BL /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BJ/BC /B7/BG /BG − /BH/BH /BK/BD/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BH± /BK /BK/BE/C5/BT/C4 /CC/C5/BT/C6 /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BE/BL± /BE/BG /BK/BF/C6/BT/CA/C1/CB/C7/C6 /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BG± /BE/BF /BK/BG/C8/C1/BV/C0 /BL/BL /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BD± /BD/BE /BK/BH/BU/BX/BV/C1/CA/BX/CE/C1/BV /BL/BK /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BG/BK± /BG/BK /BK/BI/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BL/BK /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BF± /BD/BC /BK/BJ/BV/CD/BV/BV/C0/C1/BX/CA/C1 /BL/BK /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BD/BH± /BD/BL /BK/BK/BW/C7/C5/C1/C6/BZ/CD/BX/CI /BL/BK /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BH/BE. /BG± /BD/BG. /BD /BK/BL/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT ≥ /BK/BL /BL/BC/BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BG/BC± /BE/BC /BL/BD/BX/C1/BV/C3/BX/CA /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BL/BH± /BD/BI /BL/BE/BZ/C7/CD/BZ/C0 /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT/BD/BC/BC± /BE/BD± /BD/BC /BL/BF/BZ/CD/C8/CC /BT /BL/BJ /C4/BT /CC/CC /C5/CB /D7/CR/CW/CT/D1/CT > /BD/BC/BC /BL/BG/C4/BX/C4/C4/C7/CD/BV/C0 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BG/BC± /BE/BG /BL/BH/C2/BT/C5/C1/C6 /BL/BH /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT /BH/BF/BU/C4/CD/C5 /BC/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /C9/BX/BW /D4/D0/D9/D7 /C9/BV/BW /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8 /DB /D3/CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA /BH/BG/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BC/BI /D9/D7/CT /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /CX/D2 /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CR/CW/CP/D2/D2/CT/D0 /D8/D3 /D3 /D6/CS/CT/D6α /BG/D7 /BA /BH/BH/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /D9/D7/CT /CP/D2 /D9/D2/D5/D9/CT/D2/CR/CW/CT/CS /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CP/DC/CX/CP/D0 /CF /CP /D6/CS /C1/CS/CT/D2/D8/CX/D8 /DD/DB /CX /D8 /CW/C6/CU /BP /BE /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CX/CV/CW/D8 /D5/D9/CP /D6/CZ /AD/CP/DA/D3 /D6/D7/B8 /CP/D2/CS /D2/D3/D2/B9/D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/DA/CT /D6/CT/D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/B8 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D1/D7 /B4/BE /BZ/CT/CE/B5 /BP /BD/BD/BD ± /BI± /BG± /BI /C5/CT/CE/B8 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CP/D2/CS/D8/CW/CX/D6/CS /CP /D6/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CS/D9/CT /D8/D3 /D8/CW/CT /AC/D8 /D6/CP/D2/CV/CT /CP/D2/CS /CU/D3 /D6/CR/CT /D7/CR/CP/D0/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CF /CT/CW/CP/DA/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D0/CX/D2/CT/CP /D6/D0/DD /BA /BH/BI/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /BT /D9/D7/CT /CP/D2 /D9/D2/D5/D9/CT/D2/CR/CW/CT/CS /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D1/CP/D7/D7/CT/D7 /DB/CX/D8/CW /C6/CU /BP /BE /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CX/CV/CW/D8 /D5/D9/CP /D6/CZ /AD/CP/DA/D3 /D6/D7/B8 /CP/D2/CS /D2/D3/D2/B9/D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/DA/CT /D6/CT/D2/D3 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/D6/CT/D7/D9/D0/D8 /D8/D3 µ /BP/BE /BZ/CT/CE/BA/BK/BJ/BV/CD/BV/BV/C0/C1/BX/CA/C1 /BL/BK /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D9/D7/CX/D2/CV/CP /D5/D9/CT/D2/CR/CW/CT/CS /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT/CW/CP/CS/D6/D3/D2/CX/CR /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BK/BK/BW/C7/C5/C1/C6/BZ/CD/BX/CI /BL/BK /D9/D7/CT/D7 /CW/CP/CS/D6/D3/D2/CX/CR /D7/D4 /CT/CR/D8/D6/CP/D0 /CU/D9/D2/CR/D8/CX/D3/D2 /D7/D9/D1 /D6/D9/D0/CT/D7 /B4/D8/D3 /CU/D3/D9/D6 /D0/D3 /D3/D4/D7/B8 /CP/D2/CS /CX/D2/CR/D0/D9/CS/CX/D2/CV/CS/CX/D1/CT/D2/D7/CX/D3/D2 /D7/CX/DC /D3/D4 /CT/D6/CP/D8/D3 /D6/D7/B5 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/D7 /B4/BD /BZ/CT/CE/B5 < /BD/BH/BH± /BE/BH /C5/CT/CE/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS/D8 /CW /CT/D6 /CT /D7 /D9 /D0 /D8/D8 /D3 µ /BP/BE /BZ/CT/CE/BA/BK/BL/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BL/BJ /D3/CQ/D8/CP/CX/D2/D7 /BE/BC/BH . /BH± /BD/BL. /BD /C5/CT/CE /CP/D8 µ /BP/BD /BZ/CT/CE /CU/D6/D3/D1 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV/CU/D3/D9/D6/D8/CW/B9/D3 /D6/CS/CT/D6 /C9/BV/BW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D8/D3 /BE /BZ/CT/CE/BA/BL/BC/BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BL/BJ /CX/D7 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/D7 /B4/BD /BZ/CT/CE/B5 > /BD/BE/BC /D8/D3 µ /BP /BE /BZ/CT/CE/BA/BL/BD/BX/C1/BV/C3/BX/CA /BL/BJ /D9/D7/CT /D0/CP/D8/D8/CX/CR/CT /CV/CP/D9/CV/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8 /DB /D3 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CX/CV/CW/D8 /AD/CP/DA/D3 /D6/D7/BA/BL/BE/BZ/C7/CD/BZ/C0 /BL/BJ /D9/D7/CT /D0/CP/D8/D8/CX/CR/CT /CV/CP/D9/CV/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA /BV/D3 /D6/D6/CT/CR/D8/CX/D2/CV/CU/D3 /D6 /D5/D9/CT/D2/CR/CW/CX/D2/CV/CV /CX/DA/CT/D7 /BH/BG < /D1/D7< /BL/BE /C5/CT/CE /CP/D8 µ /BP/BE /BZ/CT/CE/BA/BL/BF/BZ/CD/C8/CC /BT /BL/BJ /D9/D7/CT /C4/CP/D8/D8/CX/CR/CT /C5/D3/D2/D8/CT /BV/CP /D6/D0/D3 /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA /CC/CW/CT/DA/CP/D0/D9/CT /CU/D3 /D6/D8 /DB /D3 /D0/CX/CV/CW/D8 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /AD/CP/DA/D3 /D6/D7 /CP/D8µ /BP/BE /BZ /CT /CE/CX /D7/BI /BK ± /BD/BE± /BJ /C5/CT/CE/BA/BL/BG/C4/BX/C4/C4/C7/CD/BV/C0 /BL/BJ /D3/CQ/D8/CP/CX/D2 /D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /D5/D9/CP /D6/CZ /D1/CP/D7/D7/CT/D7 /D9/D7/CX/D2/CV/CW/CP/CS/D6/D3/D2/CX/CR /D7/D4 /CT/CR/D8/D6/CP/D0 /CU/D9/D2/CR/D8/CX/D3/D2/D7/BA /BH/BI/BD /BH/BI/BD/BH/BI/BD /BH/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C4/CX/CV/CW/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D9 /B8 /CS /B8 /D7 /B5/B8 /CR /BL/BH/C2/BT/C5/C1/C6 /BL/BH /D9/D7/CT/D7 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT/D7 /CP/D8 /D2/CT/DC/D8/B9/D8/D3/B9/D0/CT/CP/CS/CX/D2/CV/D3 /D6/CS/CT/D6/BA /CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D1/D7 /B4/BD /BZ/CT/CE/B5/BP/BD /BK /BL ± /BF/BE /D8/D3 µ /BP /BE /BZ/CT/CE/BA WEIGHTED AVERAGE 104.0+3.6-2.0 (Error scaled by 1.4) GAMIZ 03 THEO 0.0GAMIZ 03 THEO 0.6CHIU 03 LATT 0.4BECIREVIC 03 LATT 0.1AOKI 03B LATT 2.6AOKI 03 LATT 4.0AUBIN 04 LATT 12.2NARISON 05 THEO 0.1GORBUNOV 05 THEO 0.6GAMIZ 05 THEO 1.1BAIKOV 05 THEO 0.2NARISON 06 THEO 0.0JAMIN 06 THEO 1.8GOCKELER 06A LATT 2.5GOCKELER 06 LATT 0.4CHETYRKIN 06 THEO 0.0BLUM 07 LATT 2.8χ2 29.4 (Confidence Level = 0.022) 0 50 100 150 200 250/D7 /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3 /C5/BT/CB/CB /CA/BT /CC/C1/C7/CB /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3 /C5/BT/CB/CB /CA/BT /CC/C1/C7/CB/C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3 /C5/BT/CB/CB /CA/BT /CC/C1/C7/CB /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3 /C5/BT/CB/CB /CA/BT /CC/C1/C7/CB/D1/D7/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D7/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7/D1/D7/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D7/slashbig/D1/CS /C5/BT/CB/CB /CA/BT /CC/C1/C7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ /D8/D3 /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BJ /D8/D3 /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BJ /D8/D3 /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BJ /D8/D3 /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC. /BC /BL/BI/BZ/BT /C7 /BL/BJ /CC/C0/BX/C7 /C5/CB /D7/CR/CW/CT/D1/CT/BD/BK. /BL± /BC. /BK /BL/BJ/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BI /CC/C0/BX/C7 /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BE/BD /BL/BK/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /CC/C0/BX/C7/BD/BK /BL/BL/BZ/BX/CA/BT/CA/BW /BL/BC /CC/C0/BX/C7/BD/BK /D8/D3 /BE/BF /BD/BC/BC/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BC /BU /CC/C0/BX/C7/BL/BI/BZ/BT /C7 /BL/BJ /D9/D7/CT/D7 /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D1/CP/D7/D7 /D7/D4/D0/CX/D8/D8/CX/D2/CV/D7 /D3/CU /D0/CX/CV/CW/D8 /D1/CT/D7/D3/D2/D7/BA/BL/BJ/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BI /D9/D7/CT/D7 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D8/D3 η→ /BFπ /CP/D2/CSψ/prime→ /C2/ψ /B4π /B8η /B5 /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7/B8/CP/D2/CS /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /D3/CU /D8/CW/CT π /CP/D2/CS /C3 /BA/BL/BK/BW/C7/C6/C7/BZ/C0/CD/BX /BL/BE /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/B8 η→ /BFπ /D9/D7/B9/CX/D2/CV/D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /CX/D2/CR/D0/D9/CS/CX/D2/CV/D2/D3/D2/CP/D2/CP/D0/DD/D8/CX/CR /D8/CT/D6/D1/D7/B8 /CP/D2/CS /B4 ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B5/BB/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5η /B5/BA/BL/BL/BZ/BX/CA/BT/CA/BW /BL/BC /D9/D7/CT/D7 /D0/CP /D6/CV/CT /C6 /CP/D2/CSη /B9η/prime/D1/CX/DC/CX/D2/CV/BA/BD/BC/BC/C4/BX/CD/CC/CF/CH/C4/BX/CA /BL/BC /BU /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /D9/D7/CX/D2/CV/D7/CT/CR/D3/D2/CS/B9/D3 /D6/CS/CT/D6 /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /CU/D3 /D6 /D8/CW/CT /D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/CP/D7/D7/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV/D2/D3/D2/CP/D2/CP/D0/DD/D8/CX/CR /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA /BT/D0/D7/D3 /D9/D7/CT/D7/CF /CT/CX/D2/CQ /CT/D6/CV/D7/D9/D1 /D6/D9/D0/CT/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /C4/BJ /BA/D1/D7/slashbig /D1 /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D7/slashbig /D1 /C5/BT/CB/CB /CA/BT /CC/C1/C7/D1/D7/slashbig /D1 /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1/D7/slashbig /D1 /C5/BT/CB/CB /CA/BT /CC/C1/C7 /D1≡ /B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BH /D8/D3 /BF/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BH /D8/D3 /BF/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BE/BH /D8/D3 /BF/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BH /D8/D3 /BF/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ. /BG± /BC. /BG /BD/BC/BD/BT /CD/BU/C1/C6 /BC/BG /C4/BT /CC/CC/BD/BC/BD/CC/CW/D6/CT/CT /AD/CP/DA/D3 /D6 /CS/DD/D2/CP/D1/CX/CR/CP/D0 /D0/CP/D8/D8/CX/CR/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2 /D1/CP/D7/D7/CT/D7/BA/C9 /C5/BT/CB/CB /CA/BT /CC/C1/C7 /C9 /C5/BT/CB/CB /CA/BT /CC/C1/C7/C9 /C5/BT/CB/CB /CA/BT /CC/C1/C7 /C9 /C5/BT/CB/CB /CA/BT /CC/C1/C7/C9≡/radicalBig /B4 /D1 /BE/D7− /D1 /BE/B5/ /B4 /D1 /BE/CS− /D1 /BE/D9 /B5/BN /D1≡ /B4 /D1/D9 /B7 /D1/CS /B5/slashbig/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE. /BK± /BC. /BG /BD/BC/BE/C5/BT/CA/CC/BX/C5/CH /BT/C6/BA/BA/BA /BC/BH /CC/C0/BX/C7/BE/BE. /BJ± /BC. /BK /BD/BC/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BI /CC/C0/BX/C7/BD/BC/BE/C5/BT/CA/CC/BX/C5/CH /BT/C6/C7 /CE /BC/BH /CS/CT/D8/CT/D6/D1/CX/D2/CT /C9 /CU/D6/D3/D1η→ /BFπ /CS/CT/CR/CP /DD /BA/BD/BC/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BI /AC/D2/CS /C9 /CU/D6/D3/D1η→π /B7π−π /BC/CS/CT/CR/CP /DD /D9/D7/CX/D2/CV/CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D2/CS /CR/CW/CX/D6/CP/D0/D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /BA /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3/CB /B4 /D9 /B8 /CS /B8 /D7 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3/CB /B4 /D9 /B8 /CS /B8 /D7 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3/CB /B4 /D9 /B8 /CS /B8 /D7 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C4/C1/BZ/C0/CC /C9/CD/BT/CA/C3/CB /B4 /D9 /B8 /CS /B8 /D7 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C4/CD/C5 /BC/BJ /C8/CA /BW/BJ/BI /BD/BD/BG/BH/BC/BK /CC/BA /BU/D0/D9/D1 /CT/D8 /CP/D0/BA /B4/CA/BU/BV /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/CC/CH/CA/C3/C1/C6 /BC/BI /BX/C8/C2 /BV/BG/BI /BJ/BE/BD /C3/BA/BZ/BA /BV/CW/CT/D8 /DD/D6/CZ/CX/D2/B8 /BT/BA /C3/CW/D3 /CS/CY/CP/D1/CX/D6/CX/CP/D2/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BG/BH/BC/BK /C5/BA /BZ/D3 /CR/CZ /CT/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C9/BV/BW/CB/BY/B8 /CD/C3 /C9/BV/BW /BV/D3/D0/D0/CP/CQ/D7/B5/BZ/C7/BV/C3/BX/C4/BX/CA /BC/BI/BT /C8/C4 /BU/BI/BF/BL /BF/BC/BJ /C5/BA /BZ/D3 /CR/CZ /CT/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C9/BV/BW/CB/BY/B8 /CD/C3 /C9/BV/BW /BV/D3/D0/D0/CP/CQ/D7/B5/C2/BT/C5/C1/C6 /BC/BI /C8/CA /BW/BJ/BG /BC/BJ/BG/BC/BC/BL /C5/BA /C2/CP/D1/CX/D2/B8 /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BT/BA /C8/CX/CR/CW/C6/BT/CA/C1/CB/C7/C6 /BC/BI /C8/CA /BW/BJ/BG /BC/BF/BG/BC/BD/BF /CB/BA /C6/CP /D6/CX/D7/D3/D2/BU/BT/C1/C3 /C7 /CE /BC/BH /C8/CA/C4 /BL/BH /BC/BD/BE/BC/BC/BF /C8 /BA/BT/BA /BU/CP/CX/CZ /D3/DA/B8 /C3/BA/BZ/BA /BV/CW/CT/D8 /DD/D6/CZ/CX/D2/B8 /C2/BA/C0/BA /C3/D9/CW/D2/BZ/BT/C5/C1/CI /BC/BH /C8/CA/C4 /BL/BG /BC/BD/BD/BK/BC/BF /BX/BA /BZ/CP/D1/CX/DE /CT/D8 /CP/D0/BA/BZ/C7/CA/BU/CD/C6/C7 /CE /BC/BH /C8/CA /BW/BJ/BD /BC/BD/BF/BC/BC/BE /BW/BA/CB/BA /BZ/D3 /D6/CQ/D9/D2/D3/DA/B8 /BT/BA/BT/BA /C8/CX/DA/D3/DA/CP /D6/D3/DA/C5/BT/CA/CC/BX/C5/CH /BT/C6/BA/BA/BA /BC/BH /C8/CA /BW/BJ/BD /BC/BD/BJ/BH/BC/BD /BU/BA/CE/BA /C5/CP /D6/D8/CT/D1/DD /CP/D2/D3/DA/B8 /CE/BA/CB/BA /CB/D3/D4 /D3/DA/C6/BT/CA/C1/CB/C7/C6 /BC/BH /C8/C4 /BU/BI/BE/BI /BD/BC/BD /CB/BA /C6/CP /D6/CX/D7/D3/D2/BT /CD/BU/C1/C6 /BC/BG /C8/CA /BW/BJ/BC /BC/BF/BD/BH/BC/BG/CA /BV/BA /BT/D9/CQ/CX/D2 /CT/D8 /CP/D0/BA /B4/C0/C8/C9/BV/BW/B8 /C5/C1/C4/BV/B8 /CD/C3 /C9/BV/BW /BV/D3/D0/D0/CP/CQ/D7/BA/B5/BT /CD/BU/C1/C6 /BC/BG/BT /C8/CA /BW/BJ/BC /BD/BD/BG/BH/BC/BD /BV/BA /BT/D9/CQ/CX/D2 /CT/D8 /CP/D0/BA /B4/C5/C1/C4/BV /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C7/C3/C1 /BC/BF /C8/CA /BW/BI/BJ /BC/BF/BG/BH/BC/BF /CB/BA /BT/D3/CZ/CX /CT/D8 /CP/D0/BA /B4/BV/C8/B9/C8 /BT /BV/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C7/C3/C1 /BC/BF/BU /C8/CA /BW/BI/BK /BC/BH/BG/BH/BC/BE /CB/BA /BT/D3/CZ/CX /CT/D8 /CP/D0/BA /B4/BV/C8/B9/C8 /BT /BV/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/BV/C1/CA/BX/CE/C1/BV /BC/BF /C8/C4 /BU/BH/BH/BK /BI/BL /BW/BA /BU/CT/CR/CX/D6/CT/DA/CX/CR/B8 /CE/BA /C4/D9/CQ/CX/CR/DE/B8 /BV/BA /CC /CP /D6/CP/D2/D8/CX/D2/D3/BV/C0/C1/CD /BC/BF /C6/C8 /BU/BI/BJ/BF /BE/BD/BJ /CC/BA/B9/CF/BA /BV/CW/CX/D9/B8 /CC/BA/B9/C0/BA /C0/D7/CX/CT/CW/BZ/BT/C5/C1/CI /BC/BF /C2/C0/BX/C8 /BC/BF/BC/BD /BC/BI/BC /BX/BA /BZ/CP/D1/CX/DE /CT/D8 /CP/D0/BA/C6/BX/C4/CB/C7/C6 /BC/BF /C8/CA/C4 /BL/BC /BC/BE/BD/BI/BC/BD /BW/BA /C6/CT/D0/D7/D3/D2/B8 /BZ/BA/CC/BA /BY/D0/CT/D1/CX/D2/CV/B8 /BZ/BA/CF/BA /C3/CX/D0/CR/D9/D4/BT/C4/C1/C3/C0/BT/C6 /BC/BE /C8/CA /BW/BI/BH /BC/BH/BG/BH/BC/BH /BT/BA /BT/D0/CX /C3/CW/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C8/B9/C8 /BT /BV/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BW/BI/BJ /BC/BH/BL/BL/BC/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BT/BA /BT/D0/CX /C3/CW/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C8/B9/C8 /BT /BV/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/C1/CD /BC/BE /C8/C4 /BU/BH/BF/BK /BE/BL/BK /CC/BA/B9/CF/BA /BV/CW/CX/D9/B8 /CC/BA/B9/C0/BA /C0/D7/CX/CT/CW/C2/BT/C5/C1/C6 /BC/BE /BX/C8/C2 /BV/BE/BG /BE/BF/BJ /C5/BA /C2/CP/D1/CX/D2/B8 /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BT/BA /C8/CX/CR/CW /C5/BT/C4 /CC/C5/BT/C6 /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BG/BC/BD/BF /C3/BA /C5/CP/D0/D8/D1/CP/D2/B8 /C2/BA /C3/CP/D1/CQ /D3 /D6/BV/C0/BX/C6 /BC/BD/BU /BX/C8/C2 /BV/BE/BE /BF/BD /CB/BA /BV/CW/CT/D2 /CT/D8 /CP/D0/BA/C3 /C7/BX/CA/C6/BX/CA /BC/BD /BX/C8/C2 /BV/BE/BC /BE/BH/BL /C2/BA/BZ/BA /C3/D3 /CT/D6/D2/CT/D6/B8 /BY/BA /C3/D6/CP/CY/CT/DB/D7/CZ/CX/B8 /BT/BA/BT/BA /C8/CX/DA/D3/DA/CP /D6/D3/DA/C5/BT/C4 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/CX/CS/CT/D2/D8/CX/D8/CX/CT/D7 /CP/D2/CS /D8/CW/CT /BW/D7 /D1/CP/D7/D7/BA/CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CT/D7/D8/CX/D1/CP/D8/CT /CP/D2 /CT/D6/D6/D3 /D6 /D3/CU /CP/CQ /D3/D9/D8 /BH/B1 /CU/D3 /D6 /D9/D7/CT /D3/CU /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/B8 /D2/D3/D8/CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D3 /CU /BC. /BD/BE/BA/BD/BE/CA/C7/C4/BY /BC/BE /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D1/CR /CU/D6/D3/D1 /CP /D5/D9/CT/D2/CR/CW/CT/CS /D0/CP/D8/D8/CX/CR/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BW/D7 /D1/CP/D7/D7/BA /CC/CW/CT/CT/D6/D6/D3 /D6 /CT/D7/D8/CX/D1/CP/D8/CT /CX/D7 /CU/D3 /D6 /CP/D0/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CT/DC/CR/CT/D4/D8 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV/D0/CP/D8/B9/D8/CX/CR/CT /D7/D4/CP/CR/CX/D2/CV/CT/AB/CT/CR/D8/D7/B8 /AC/D2/CX/D8/CT /DA/D3/D0/D9/D1/CT /CT/AB/CT/CR/D8/D7/B8 /CT/DC/CR/CX/D8/CT/CS /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2/B8 /D6/D3/D9/D2/CS/CX/D2/CV/CT/D6/D6/D3 /D6/D7/B8/CP/D2/CS /D8/CW/CT /D7/CR/CP/D0/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA /CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CT/D7/D8/CX/D1/CP/D8/CT /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CS/D9/CT /D8/D3 /D8/CW/CT /D5/D9/CT/D2/CR/CW/CT/CS/CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2 /D1/CP /DD /CQ /CT /CP/CQ /D3/D9/D8 /BF/B1/BA/BD/BF/BU/CA/BT/C5/BU/C1/C4/C4/BT /BC/BD /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/CR /B4 /D1/CR /B5 /CU/D6/D3/D1 /CP /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C2/ψ /D1/CP/D7/D7/BA /BD/BG/C5/BT/CA/CC/C1/C6 /BC/BD /D3/CQ/D8/CP/CX/D2 /CP /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU /BD . /BF/BF/DF /BD. /BG /BZ/CT/CE /CU/D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CA /B8 /D8/CW/CT /D6/CP/D8/CT /CU/D3 /D6/CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BA /CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/CW/CX/D7 /D8/D3 /D8/CW/CT /C5/CB /D7/CR/CW/CT/D1/CT /D9/D7/CX/D2/CV /D8/CW/CT /D8 /DB /D3/B9/D0/D3 /D3/D4/CU/D3 /D6/D1/D9/D0/CP/BA/BD/BH/C6/BT/CA/C1/CB/C7/C6 /BC/BD /BU /D9/D7/CT/D7 /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D7/D9/D1 /D6/D9/D0/CT/D7 /CX/D2 /D8/CW/CT /BU /CP/D2/CS /BW /D1/CT/D7/D3/D2 /CR/CW/CP/D2/D2/CT/D0/D7/BA/BD/BI/C8/BX/C6/BT/CA/CA/C7/BV/C0/BT /BC/BD /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU/BX/CB/B9/C1 /C1 /CT /B7/CT−/CS/CP/D8/CP /D9/D7/CX/D2/CV/AC/D2/CX/D8/CT /CT/D2/CT/D6/CV /DD/D7/D9/D1 /D6/D9/D0/CT/D7/BA/BD/BJ/C8/C1/C6/BX/BW /BT /BC/BD /D9/D7/CT/D7 /D8/CW/CT /A7 /B4/BD /CB /B5 /D7/DD/D7/D8/CT/D1 /CP/D2/CS /D8/CW/CT /BU /B9 /BW /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/CR /BA/CC /CW /CT/CT/D6/D6/D3 /D6/D7 /CP /D6/CT /CS/D9/CT /D8/D3 /D8/CW/CT/D3 /D6/DD /B8 /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2λ/BD /CP/D2/CS /D1/CQ /BA/BD/BK/BX/C1/BW/BX/C5/CD/C4/C4/BX/CA /BC/BD /D6/CT/D7/D9/D0/D8 /CX/D7 /C9/BV/BW /D7/D9/D1 /D6/D9/D0/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D9/D7/CX/D2/CV /C6/CA/C9/BV/BW /CP/D8/D2/CT/DC/D8/B9/D8/D3/B9/D2/CT/DC/D8/B9/D8/D3/B9/D0/CT/CP/CS/CX/D2/CV/D3 /D6/CS/CT/D6/BA/BD/BL/C3/CD/C0/C6 /BC/BD /D9/D7/CT/D7 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CT /B7/CT−/D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/D3 /CW/CP/CS/D6/D3/D2/D7/BA/BE/BC/CB/D8/D9/CS/DD /D3/CU /D3/D4/D4 /D3/D7/CX/D8/CT /D7/CX/CV/D2 /CS/CX/D1/D9/D3/D2 /CT/DA/CT/D2/D8/D7/BA/BE/BD/CE/C1/C4/BT/C1/C6 /BL/BL /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /CR/CW/CP /D6/D1 /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CU/D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CR/CW/CP /D6/D1 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D2/CT/D9/D8/D6/CX/D2/D3/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA WEIGHTED AVERAGE 1.270 ±0.017 (Error scaled by 2.3) PINEDA 01 THEOPENARROCHA 01 THEO 1.2NARISON 01B THEO 18.2MARTIN 01 THEO 33.2BRAMBILLA 01 THEO 0.4ROLF 02 LATT 0.8BECIREVIC 02 LATTZYABLYUK 03 THEO 0.3ERLER 03 THEO 0.2EIDEMULLER 03 THEODEDIVITIIS 03 LATT 3.0HOANG 04 THEO 0.1AUBERT 04X THEOHOANG 06 THEO 0.7BUCHMULLER 06 THEO 0.1BOUGHEZAL 06 THEO 2.7KUHN 07 THEO 1.4χ2 62.2 (Confidence Level < 0.0001) 0.9 1 1.1 1.2 1.3 1.4 1.5 1.6/CR /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /B4/BZ/CT/CE/B5/D1/CQ− /D1/CR /C9/CD/BT/CA/C3 /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /D1/CQ− /D1/CR /C9/CD/BT/CA/C3 /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/D1/CQ− /D1/CR /C9/CD/BT/CA/C3 /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /D1/CQ− /D1/CR /C9/CD/BT/CA/C3 /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BF. /BF/BK /D8/D3 /BF . /BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BF. /BF/BK /D8/D3 /BF . /BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BF. /BF/BK /D8/D3 /BF . /BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BF. /BF/BK /D8/D3 /BF . /BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF. /BG/BE± /BC. /BC/BI /BE/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BU /BW/C4/C8/C0/BF. /BG/BG± /BC. /BC/BF /BE/BF/BT /CD/BU/BX/CA/CC /BC/BG /CG /BU/BT/BU/CA/BF. /BG/BD± /BC. /BC/BD /BE/BF/BU/BT /CD/BX/CA /BC/BG /CC/C0/BX/C7/BE/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BU /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/CQ− /D1/CR /CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CW/CP/CS/D6/D3/D2 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CP/D2/CS/D0/CT/D4/D8/D3/D2 /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/CP /CX/D2 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /CS/CT/CR/CP /DD/D7/BA /BE/BF/BW/CT/D8/CT/D6/D1/CX/D2/CT /D1/CQ− /D1/CR /CU/D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /CS/CT/CR/CP /DD /D7/D4 /CT/CR/D8/D6/CP/BA /CR /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CR /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CR /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CR /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/CD/C0/C6 /BC/BJ /C6/C8 /BU/BJ/BJ/BK /BD/BL/BE /C2/BA/C0/BA /C3/D9/CW/D2/B8 /C5/BA /CB/D8/CT/CX/D2/CW/CP/D9/D7/CT/D6/B8 /BV/BA /CB/D8/D9/D6/D1/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI/BU /BX/C8/C2 /BV/BG/BH /BF/BH /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1/BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/CD/BZ/C0/BX/CI/BT/C4 /BC/BI /C8/CA /BW/BJ/BG /BC/BJ/BG/BC/BC/BI /CA/BA /BU/D3/D9/CV/CW/CT/DE/CP/D0/B8 /C5/BA /BV/DE/CP/CZ /D3/D2/B8 /CC/BA /CB/CR/CW/D9/D8/DE/D1/CT/CX/CT/D6/BU/CD/BV/C0/C5/CD/C4/C4/BX/CA /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BF/BC/BC/BK /C7/BA/C4/BA /BU/D9/CR/CW/D1/D9/D0/D0/CT/D6/B8 /C0/BA/CD/BA /BY/D0/CP/CR/CW/CT/D6/C0/C7 /BT/C6/BZ /BC/BI /C8/C4 /BU/BI/BF/BF /BH/BE/BI /BT/BA/C0/BA /C0/D3/CP/D2/CV/B8 /BT/BA/CE/BA /C5/CP/D2/D3/CW/CP /D6/BT /CD/BU/BX/CA/CC /BC/BG/CG /C8/CA/C4 /BL/BF /BC/BD/BD/BK/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CD/BX/CA /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BD/BJ /BV/BA /BU/CP/D9/CT/D6 /CT/D8 /CP/D0/BA/C0/C7 /BT/C6/BZ /BC/BG /C8/C4 /BU/BH/BL/BG /BD/BE/BJ /BT/BA/C0/BA /C0/D3/CP/D2/CV/B8 /C5/BA /C2/CP/D1/CX/D2/BW/BX/BW/C1/CE/C1/CC/C1 /C1/CB /BC/BF /C6/C8 /BU/BI/BJ/BH /BF/BC/BL /BZ/BA/C5/BA /CS/CT /BW/CX/DA/CX/D8/CX/CX/D7 /CT/D8 /CP/D0/BA/BX/C1/BW/BX/C5/CD/C4/C4/BX/CA /BC/BF /C8/CA /BW/BI/BJ /BD/BD/BF/BC/BC/BE /C5/BA /BX/CX/CS/CT/D1/D9/D0/D0/CT/D6/BX/CA/C4/BX/CA /BC/BF /C8/C4 /BU/BH/BH/BK /BD/BE/BH /C2/BA /BX/D6/D0/CT/D6/B8 /C5/BA /C4/D9/D3/CI/CH /BT/BU/C4 /CH/CD/C3 /BC/BF /C2/C0/BX/C8 /BC/BF/BC/BD /BC/BK/BD /C3/BA/C6/BA /CI/DD /CP/CQ/D0/DD/D9/CZ /B4/C1/CC/BX/C8/B5/BU/BX/BV/C1/CA/BX/CE/C1/BV /BC/BE /C8/C4 /BU/BH/BE/BG /BD/BD/BH /BW/BA /BU/CT/CR/CX/DA/CT/D6/CX/CR/B8 /CE/BA /C4/D9/CQ/CX/CR/DE/B8 /BZ/BA /C5/CP /D6/D8/CX/D2/CT/D0/D0/CX/CA/C7/C4/BY /BC/BE /C2/C0/BX/C8 /BC/BE/BD/BE /BC/BC/BJ /C2/BA /CA/D3/D0/CU/B8 /CB/BA /CB/CX/D2/D8/BU/CA/BT/C5/BU/C1/C4/C4/BT /BC/BD /C8/C4 /BU/BH/BD/BF /BF/BK/BD /C6/BA /BU/D6/CP/D1/CQ/CX/D0/D0/CP/B8 /CH/BA /CB/D9/D1/CX/D2/D3/B8 /BT/BA /CE /CP/CX/D6/D3/BX/C1/BW/BX/C5/CD/C4/C4/BX/CA /BC/BD /C8/C4 /BU/BG/BL/BK /BE/BC/BF /C5/BA /BX/CX/CS/CT/D1/D9/CT/D0/D0/CT/D6/B8 /C5/BA /C2/CP/D1/CX/D2/C3/CD/C0/C6 /BC/BD /C6/C8 /BU/BI/BD/BL /BH/BK/BK /C2/BA/C0/BA /C3/D9/CW/D2/B8 /C5/BA /CB/D8/CT/CX/D2/CW/CP/D9/D7/CT/D6/C5/BT/CA/CC/C1/C6 /BC/BD /BX/C8/C2 /BV/BD/BL /BI/BK/BD /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C2/BA /C7/D9/D8/CW/DB /CP/CX/D8/CT/B8 /C5/BA/BZ/BA /CA/DD/D7/CZ/CX/D2/C6/BT/CA/C1/CB/C7/C6/BC/BD/BU /C8/C4 /BU/BH/BE/BC /BD/BD/BH /CB/BA /C6/CP /D6/CX/D7/D3/D2/C8/BX/C6/BT/CA/CA/C7/BV/C0/BT /BC/BD /C8/C4 /BU/BH/BD/BH /BE/BL/BD /C2/BA /C8 /CT/D2/CP /D6/D6/D3 /CR/CW/CP/B8 /C3/BA /CB/CR/CW/CX/D0/CR/CW/CT/D6/C8/C1/C6/BX/BW /BT /BC/BD /C2/C0/BX/C8 /BC/BD/BC/BI /BC/BE/BE /BT/BA /C8/CX/D2/CT/CS/CP/BT/CB/CC/C1/BX/CA /BC/BC/BW /C8/C4 /BU/BG/BK/BI /BF/BH /C8 /BA /BT/D7/D8/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/C7/C5/BT/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CE/C1/C4/BT/C1/C6 /BL/BL /BX/C8/C2 /BV/BD/BD /BD/BL /C8 /BA /CE/CX/D0/CP/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /C1/C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /CQ /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5/BV/CW/CP /D6/CV/CT /BP − /BD /BF /CT /BU/D3/D8/D8/D3/D1 /BP − /BD /CQ /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /CQ /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/CQ /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB /CQ /B9/C9/CD/BT/CA/C3 /C5/BT/CB/CB/CC/CW/CT /AC/D6/D7/D8 /DA/CP/D0/D9/CT /CX/D7 /D8/CW/CT /CK/D6/D9/D2/D2/CX/D2/CV/D1/CP/D7/D7Ꜽ mb /B4µ /BP mb /B5 /CX/D2 /D8/CW/CT /C5/CB /D7/CR/CW/CT/D1/CT/B8/CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /DA/CP/D0/D9/CT /CX/D7 /D8/CW/CT /BD S /D1/CP/D7/D7/B8 /DB/CW/CX/CR/CW /CX/D7 /CW/CP/D0/CU /D8/CW/CT /D1/CP/D7/D7 /D3/CU /D8/CW/CT /A7/B4/BD S /B5/CX/D2 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /BA /BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7/CP/D2/CS /D8/CW/CT/CX/D6 /D4 /D6/D3/D4 /CT/D6/D8/CX/CT/D7/B8 /D7/CT/CT /BX/C4/B9/C3/C0/BT/BW/CA/BT /BC/BE/BA /CC/CW/CT /BD S /D1/CP/D7/D7 /CX/D7 /CQ /CT/D8/D8/CT/D6 /D7/D9/CX/D8/CT/CS/CU/D3 /D6 /D9/D7/CT /CX/D2 /CP/D2/CP/D0/DD/DE/CX/D2/CV B /CS/CT/CR/CP /DD/D7 /D8/CW/CP/D2 /D8/CW/CT /C5/CB /D1/CP/D7/D7 /CQ /CT/CR/CP/D9/D7/CT /CX/D8 /CV/CX/DA/CT/D7 /CP /D7/D8/CP/CQ/D0/CT/D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/DA/CT /CT/DC/D4/CP/D2/D7/CX/D3/D2/BA /CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D1/CP/D7/D7/CT/D7 /CX/D2 /D3/D8/CW/CT/D6 /D7/CR/CW/CT/D1/CT/D7 /D8/D3/D8/CW/CT /C5/CB /D1/CP/D7/D7 /CP/D2/CS /BD S /D1/CP/D7/D7 /D9/D7/CX/D2/CV/D8 /DB /D3/B9/D0/D3 /D3/D4 /C9/BV/BW /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /D8/CW/CT/D3 /D6/DD /DB/CX/D8/CW αs /B4µ /BP mb /B5/BP/BC . /BE/BE/BA /CC/CW/CT /DA/CP/D0/D9/CT/D7 /BG . /BE/BC /B7/BC. /BD/BJ − /BC. /BC/BJ /BZ/CT/CE /CU/D3 /D6 /D8/CW/CT /C5/CB /D1/CP/D7/D7 /CP/D2/CS/BG. /BI/BK /B7/BC. /BD/BJ − /BC. /BC/BJ /BZ/CT/CE /CU/D3 /D6 /D8/CW/CT /BD S /D1/CP/D7/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BG . /BJ/BL /B7/BC. /BD/BL − /BC. /BC/BK /BZ/CT/CE /CU/D3 /D6/D8 /CW /CT/D4 /D3/D0/CT /D1/CP/D7/D7/B8 /D9/D7/CX/D2/CV/D8/CW/CT /D8 /DB /D3/B9/D0/D3 /D3/D4 /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/D3 /D6/D1/D9/D0/CP/BA /BT /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D1/CP/D7/D7/CT/D7/CX/D2 /CS/CX/AB/CT/D6/CT/D2/D8 /D7/CR/CW/CT/D1/CT/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C9/D9/CP /D6/CZ /C5/CP/D7/D7/CT/D7/BAꜼ /C5/CB /C5/BT/CB/CB /B4/BZ/CT/CE/B5 /BD/CB /C5/BT/CB/CB /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BG. /BE/BC /B7/BC. /BD/BJ − /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BG. /BE/BC /B7/BC. /BD/BJ − /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BG. /BE/BC /B7/BC. /BD/BJ − /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BG. /BE/BC /B7/BC. /BD/BJ − /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/D3/CU /C5/CB /C5/CP/D7/D7/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 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/BC/BC/BF/BA/BF/BI/C3/CD/BX/C0/C6 /BL/BK /D9/D7/CT/D7 /CP /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /DA/CP/CR/D9/D9/D1 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CU/D9/D2/CR/D8/CX/D3/D2/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV/D6/CT/D7/D9/D1/D1/CX/D2/CV/D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/AB/CT/CR/D8/D7/B8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D7/D4 /CT/CR/D8/D6/CP/D0 /D1/D3/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D8/CW/CT /A7 /D1/CT/D7/D3/D2/D7/BA /CF /CT/CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/CW/CT/CX/D6 /CT/DC/D8/D6/CP/CR/D8/CT/CS /DA/CP/D0/D9/CT /D3/CU /BG . /BJ/BH± /BC. /BC/BG /CU/D3 /D6 /D8/CW/CT /D4 /D3/D0/CT /D1/CP/D7/D7 /D8/D3 /D8/CW/CT /C5/CB /D7/CR/CW/CT/D1/CT/BA/BF/BJ/BZ/C1/C5/BX/C6/BX/CI /BL/BJ /D9/D7/CT/D7 /D0/CP/D8/D8/CX/CR/CT /CR/D3/D1/D4/D9/D8/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /BU /B9/D1/CT/D7/D3/D2 /D4 /D6/D3/D4/CP/CV/CP/D8/D3 /D6 /CP/D2/CS /D8/CW/CT /BU /B9/D1/CT/D7/D3/D2/CQ/CX/D2/CS/CX/D2/CV/CT/D2/CT/D6/CV /DD /A3 /CX/D2 /D8/CW/CT /C0/C9/BX/CC/BA /CC/CW/CT/CX/D6 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /B4/D7/CT/CR/D3/D2/CS/B5 /CT/D6/D6/D3 /D6/CU /D3 /D6/D8 /CW /CT /C5/CB /D1/CP/D7/D7 /CX/D7 /CP/D2/CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D8/CW/CT /CT/AB/CT/CR/D8/D7 /D3/CU /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/CP/D8/CR/CW/CX/D2/CV/D3/CU /D8/CW/CT /C0/C9/BX/CC /D3/D4 /CT/D6/CP/D8/D3 /D6/D7/B4/D6/CT/D2/D3 /D6/D1/CP/D0/D3/D2 /CT/AB/CT/CR/D8/D7/B5/BA/BF/BK/C2/BT/C5/C1/C6 /BL/BJ /CP/D4/D4/D0/DD /D8/CW/CT /C9/BV/BW /D1/D3/D1/CT/D2/D8 /D1/CT/D8/CW/D3 /CS /D8/D3 /D8/CW/CT /A7 /D7/DD/D7/D8/CT/D1/BA /CC/CW/CT/DD /CP/D0/D7/D3 /AC/D2/CS /CP /D4 /D3/D0/CT /D1/CP/D7/D7/D3/CU /BG. /BI/BC± /BC. /BC/BE/BA/BF/BL/CA/C7/BW/CA/C1/BZ/C7 /BL/BJ /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D8/CW/CT /C5/CB /D1/CP/D7/D7 /D1/CQ /BP/BE. /BK/BH± /BC. /BE/BE± /BC. /BE/BC± /BC. /BF/BI /BZ/CT/CE /CP/D8 µ /BP /C5/CI/CU/D6/D3/D1 /D8/CW/D6/CT/CT /CY/CT/D8 /CW/CT/CP/DA/DD /D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /C4/BX/C8 /BA/CF /CT /CW/CP/DA/CT /D6/CT/D7/CR/CP/D0/CT/CS /D8/CW/CT /D6/CT/D7/D9/D0/D8/BA WEIGHTED AVERAGE 4.200 ±0.013 (Error scaled by 1.2) PINEDA 01 THEO 0.0NARISON 01B THEO 6.2PENIN 02 THEO 4.4BRAMBILLA 02 THEO 0.1MAHMOOD 03 THEO 1.2ERLER 03 THEO 0.1EIDEMULLER 03 THEO 0.2DEDIVITIIS 03 LATT 1.7CORCELLA 03 THEO 0.0BORDES 03 THEO 0.0BAUER 03 THEO 0.1MCNEILE 04 LATT 0.2HOANG 04 THEO 0.0BAUER 04 THEO 1.0AUBERT 04X THEO 0.1GRAY 05 LATTPINEDA 06 THEO 0.0BUCHMULLER 06 THEO 0.0BOUGHEZAL 06 THEO 0.0KUHN 07 THEO 2.0DELLA-MOR... 07 LATT 9.4χ2 26.8 (Confidence Level = 0.110) 3.8 4 4.2 4.4 4.6 4.8/CQ /B9/C9/CD/BT/CA/C3 /C5/CB /C5/BT/CB/CB /B4/BZ/CT/CE/B5 /CQ /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CQ /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CQ /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CQ /B9/C9/CD/BT/CA/C3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BX/C4/C4/BT/B9/C5/C7/CA/BA/BA/BA /BC/BJ /C2/C0/BX/C8 /BC/BJ/BC/BD /BC/BC/BJ /C5/BA /BW/CT/D0/D0/CP /C5/D3 /D6/D8/CT /CT/D8 /CP/D0/BA/C3/CD/C0/C6 /BC/BJ /C6/C8 /BU/BJ/BJ/BK /BD/BL/BE /C2/BA/C0/BA /C3/D9/CW/D2/B8 /C5/BA /CB/D8/CT/CX/D2/CW/CP/D9/D7/CT/D6/B8 /BV/BA /CB/D8/D9/D6/D1/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI/BW /BX/C8/C2 /BV/BG/BI /BH/BI/BL /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1/BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/CD/BZ/C0/BX/CI/BT/C4 /BC/BI /C8/CA /BW/BJ/BG /BC/BJ/BG/BC/BC/BI /CA/BA /BU/D3/D9/CV/CW/CT/DE/CP/D0/B8 /C5/BA /BV/DE/CP/CZ /D3/D2/B8 /CC/BA /CB/CR/CW/D9/D8/DE/D1/CT/CX/CT/D6/BU/CD/BV/C0/C5/CD/C4/C4/BX/CA /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BF/BC/BC/BK /C7/BA/C4/BA /BU/D9/CR/CW/D1/D9/D0/D0/CT/D6/B8 /C0/BA/CD/BA /BY/D0/CP/CR/CW/CT/D6/C8/C1/C6/BX/BW /BT /BC/BI /C8/CA /BW/BJ/BF /BD/BD/BD/BH/BC/BD/CA /BT/BA /C8/CX/D2/CT/CS/CP/B8 /BT/BA /CB/CX/CV/D2/CT/D6/BZ/CA/BT /CH /BC/BH /C8/CA /BW/BJ/BE /BC/BL/BG/BH/BC/BJ /BT/BA /BZ/D6/CP /DD /CT/D8 /CP/D0/BA /B4/C0/C8/C9/BV/BW/B8 /CD/C3 /C9/BV/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BG/CG /C8/CA/C4 /BL/BF /BC/BD/BD/BK/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CD/BX/CA /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BD/BJ /BV/BA /BU/CP/D9/CT/D6 /CT/D8 /CP/D0/BA/C0/C7 /BT/C6/BZ /BC/BG /C8/C4 /BU/BH/BL/BG /BD/BE/BJ /BT/BA/C0/BA /C0/D3/CP/D2/CV/B8 /C5/BA /C2/CP/D1/CX/D2/C5/BV/C6/BX/C1/C4/BX /BC/BG /C8/C4 /BU/BI/BC/BC /BJ/BJ /BV/BA /C5/CR/C6/CT/CX/D0/CT/B8 /BV/BA /C5/CX/CR/CW/CP/CT/D0/B8 /BZ/BA /CC/CW/D3/D1/D4/D7/D3/D2 /B4/CD/C3 /C9/BV/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CD/BX/CA /BC/BF /C8/CA /BW/BI/BJ /BC/BH/BG/BC/BD/BE /BV/BA/CF/BA /BU/CP/D9/CT/D6 /CT/D8 /CP/D0/BA/BU/C7/CA/BW/BX/CB /BC/BF /C8/C4 /BU/BH/BI/BE /BK/BD /C2/BA /BU/D3 /D6/CS/CT/D7/B8 /C2/BA /C8 /CT/D2/CP /D6/D6/D3 /CR/CW/CP/B8 /C3/BA /CB/CR/CW/CX/D0/CR/CW/CT/D6/BV/C7/CA/BV/BX/C4/C4/BT /BC/BF /C8/C4 /BU/BH/BH/BG /BD/BF/BF /BZ/BA /BV/D3 /D6/CR/CT/D0/D0/CP/B8 /BT/BA/C0/BA /C0/D3/CP/D2/CV/BW/BX/BW/C1/CE/C1/CC/C1 /C1/CB /BC/BF /C6/C8 /BU/BI/BJ/BH /BF/BC/BL /BZ/BA/C5/BA /CS/CT /BW/CX/DA/CX/D8/CX/CX/D7 /CT/D8 /CP/D0/BA/BX/C1/BW/BX/C5/CD/C4/C4/BX/CA /BC/BF /C8/CA /BW/BI/BJ /BD/BD/BF/BC/BC/BE /C5/BA /BX/CX/CS/CT/D1/D9/D0/D0/CT/D6/BX/CA/C4/BX/CA /BC/BF /C8/C4 /BU/BH/BH/BK /BD/BE/BH/C2/BA /BX/D6/D0/CT/D6/B8 /C5/BA /C4/D9/D3/C5/BT/C0/C5/C7/C7/BW /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BE/BC/BC/BD /BT/BA/C0/BA /C5/CP/CW/D1/D3 /D3 /CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C5/BU/C1/C4/C4/BT /BC/BE /C8/CA /BW/BI/BH /BC/BF/BG/BC/BC/BD /C6/BA /BU/D6/CP/D1/CQ/CX/D0/D0/CP/B8 /CH/BA /CB/D9/D1/CX/D2/D3/B8 /BT/BA /CE /CP/CX/D6/D3/BX/C4/B9/C3/C0/BT/BW/CA/BT /BC/BE /BT/CA/C6/C8/CB /BH/BE /BE/BC/BD /BT/BA/CG/BA /BX/D0/B9/C3/CW/CP/CS/D6/CP/B8 /C5/BA /C4/D9/CZ /CT/C8/BX/C6/C1/C6 /BC/BE /C8/C4 /BU/BH/BF/BK /BF/BF/BH /BT/BA /C8 /CT/D2/CX/D2/B8 /C5/BA /CB/D8/CT/CX/D2/CW/CP/D9/D7/CT/D6/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD/CB /BX/C8/C2 /BV/BE/BD /BG/BD/BD /BZ/BA /BT/CQ/CQ/CX/CT/D2/CS/CX /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C5/BU/C1/C4/C4/BT /BC/BD /C8/C4 /BU/BH/BD/BF /BF/BK/BD /C6/BA /BU/D6/CP/D1/CQ/CX/D0/D0/CP/B8 /CH/BA /CB/D9/D1/CX/D2/D3/B8 /BT/BA /CE /CP/CX/D6/D3/C3/CD/C0/C6 /BC/BD /C6/C8 /BU/BI/BD/BL /BH/BK/BK /C2/BA/C0/BA /C3/D9/CW/D2/B8 /C5/BA /CB/D8/CT/CX/D2/CW/CP/D9/D7/CT/D6/C6/BT/CA/C1/CB/C7/C6 /BC/BD/BU /C8/C4 /BU/BH/BE/BC /BD/BD/BH /CB/BA /C6/CP /D6/CX/D7/D3/D2/C8/C1/C6/BX/BW /BT /BC/BD /C2/C0/BX/C8 /BC/BD/BC/BI /BC/BE/BE /BT/BA /C8/CX/D2/CT/CS/CP/BU/BT/CA/BT /CC/BX /BC/BC/CE /BX/C8/C2 /BV/BD/BK /BD /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/C7 /BT/C6/BZ /BC/BC /C8/CA /BW/BI/BD /BC/BF/BG/BC/BC/BH /BT/BA/C0 /BA/C0/D3/CP/D2/CV/C4/CD/BV/C0/BT /BC/BC /C8/CA /BW/BI/BE /BC/BL/BJ/BH/BC/BD /CF/BA /C4/D9/CR/CW/CP/B8 /BY/BA/BY/BA /CB/CR/CW/D3 /CT/CQ /CT/D6/D0/C8/C1/C6/BX/BW /BT /BC/BC /C8/CA /BW/BI/BD /BC/BJ/BJ/BH/BC/BH /BT/BA /C8/CX/D2/CT/CS/CP/B8 /BY/BA/C2/BA /CH/D2/CS/D9/D6/CP/CX/D2/BU/BX/C6/BX/C3/BX /BL/BL /C8/C4 /BU/BG/BJ/BD /BE/BF/BF /C5/BA /BU/CT/D2/CT/CZ /CT/B8 /BT/BA /CB/CX/CV/D2/CT/D6/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BL/BL /C8/C4 /BU/BG/BI/BK /BD/BI/BK /BT/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA/C0/C7 /BT/C6/BZ /BL/BL /C8/CA /BW/BH/BL /BC/BD/BG/BC/BF/BL /BT/BA/C0/BA /C0/D3/CP/D2/CV/C5/BX/C4/C6/C1/C3 /C7 /CE /BL/BL /C8/CA /BW/BH/BL /BD/BD/BG/BC/BC/BL /C3/BA /C5/CT/D0/D2/CX/CZ /D3/DA/B8 /BT/BA /CH /CT/D0/CZ/CW/D3/DA/D7/CZ/DD/C8/BX/C6/C1/C6 /BL/BL /C6/C8 /BU/BH/BG/BL /BE/BD/BJ /BT/BA/BT/BA /C8 /CT/D2/CX/D2/B8 /BT/BA/BT/BA /C8/CX/DA/D3/DA/CP /D6/D3/DA/BT/BU/CA/BX/CD /BL/BK/C1/C8/C4 /BU/BG/BD/BK /BG/BF/BC /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1/BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/BX/C0/C6 /BL/BK /C6/C8 /BU/BH/BF/BG /BF/BH/BI /C2/BA/C0/BA /C3/D9/CT/CW/D2/B8 /BT/BA/BT/BA /C8 /CT/D2/CX/D2/B8 /BT/BA/BT/BA /C8/CX/DA/D3/DA/CP /D6/D3/DA/BZ/C1/C5/BX/C6/BX/CI /BL/BJ /C8/C4 /BU/BF/BL/BF /BD/BE/BG /CE/BA /BZ/CX/D1/CT/D2/CT/DE/B8 /BZ/BA /C5/CP /D6/D8/CX/D2/CT/D0/D0/CX/B8 /BV/BA/CC/BA /CB/CP/CR/CW/D6/CP/CY/CS/CP/C2/BT/C5/C1/C6 /BL/BJ /C6/C8 /BU/BH/BC/BJ /BF/BF/BG /C5/BA /C2/CP/D1/CX/D2/B8 /BT/BA /C8/CX/CR/CW/CA/C7/BW/CA/C1/BZ/C7 /BL/BJ /C8/CA/C4 /BJ/BL /BD/BL/BF /BZ/BA /CA/D3 /CS/D6/CX/CV/D3/B8 /BT/BA /CB/CP/D2/D8/CP/D1/CP /D6/CX/CP/B8 /C5/BA/CB/BA /BU/CX/D0/CT/D2/CZ/DD /D8 /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5/BV/CW/CP /D6/CV/CT /BP /BE /BF /CT /CC /D3/D4 /BP /B7/BD THE TOP QUARK Updated March 2008 by T. M. Liss (Illinois) and A. Quadt (G¨ottingen). A. Introduction: The top quark is the Q=2/3,T3=+ 1/2 member of the weak-isospin doublet containing the bottomquark (see the review on the “Standard Model of Electroweak Interactions” for more informat ion). This note summarizes the properties of the top quark (mass, production cross section,decay branching ratios, etc.), and provides a discussion of the experimental and theoretical issues involved in their determina-tion B. Top quark production at the Tevatron: All direct mea- surements of production and decay of the top quark have beenmade by the CDF and DØ experiments in p pcollisions at the Fermilab Tevatron collider. The ﬁrst studies were performed during Run I, at√ s= 1.8 TeV, which was completed in 1996. The most recent, and highest-statistics, measurements are from Run II, which started in 2001 at√ s= 1.96 TeV. This note will discuss primarily results from Run II. In hadron collisions, top quar ks are produced dominantly in pairs through the QCD processes q q→t tandgg→t t. At 1.96 TeV (1.8 TeV), the production cross section in thesechannels is expected to be approximately 7 pb (5 pb) for m t = 175 GeV/ c2, with a contribution of 85% (90%) from q q annihilation [1]. Somewhat sma ller cross sections are expected from electroweak single-top production mechanisms, namelyfromq q/prime→t b[2] and qb→q/primet[3], mediated by virtual s- channel and t-channel W bosons, respectively. The combined rate for the single-top processe s at 1.96 TeV is approximately 3p bf o r mt= 175 GeV/ c2[4]. The identiﬁcation of top quarks /BH/BI/BG /BH/BI/BG/BH/BI/BG /BH/BI/BG/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 in the electroweak single-top channel is much more diﬃcult than in the QCD t tchannel, due to a less distinctive signature and signiﬁcantly larger backgrounds. In top decay, the WsandWdﬁnal states are expected to be suppressed relative to Wbby the square of the CKM matrix el- ements VtsandVtd. Assuming unitarity of the three-generation CKM matrix, these matrix element values can be estimated tobe less than 0.043 and 0.014, respectively (see the review “TheCKM Quark-Mixing Matrix” for more information). With amass above the Wbthreshold, and V tbclose to unity, the decay width of the top quark is expected to be dominated by thetwo-body channel t→Wb. Neglecting terms of order m 2 b/m2 t, α2 s,a n d( αs/π)M2 W/m2 t, the width predicted in the Standard Model (SM) at next-to-leading-order is [5]: Γt=GFm3 t 8π√ 2/parenleftbigg 1−M2 W m2 t/parenrightbigg2/parenleftbigg 1+2M2 W m2 t/parenrightbigg/bracketleftbigg 1−2αs 3π/parenleftbigg2π2 3−5 2/parenrightbigg/bracketrightbigg , (1) where mtrefers to the top quark pole mass. The width increases with mass, changing, for example, from 1.02 GeV/ c2formt= 160 GeV/ c2to 1.56 GeV/ c2formt= 180 GeV/ c2(we use αs(MZ)=0 .118). With its correspondingly short lifetime of ≈0.5×10−24s, the top quark is expected to decay before top- ﬂavored hadrons or t t-quarkonium-bound states can form [6]. The order α2 sQCD corrections to Γ tare also available [7], thereby improving the overall theoretical accuracy to betterthan 1%. The ﬁnal states for the leading pair-production process can be divided into three classes: A.t t→W+bW− b→q q/primebq/prime/prime q/prime/prime/prime b, (46.2%) B.t t→W+bW− b→q q/primeb/lscript ν/lscript b+ /lscriptν/lscriptbq q/prime b, (43.5%) C.t t→W+bW− b→ /lscriptν/lscriptb/lscript/prime ν/lscript/prime b. (10.3%) The quarks in the ﬁnal state evolve into jets of hadrons. A, B, and C are referred to as the all-jets, lepton+jets ( /lscript+jets), and dilepton ( /lscript/lscript) channels, respectively. Their relative contribu- tions, including hadronic corrections, are given in parentheses.While /lscriptin the above processes refers to e,µ,o rτ,m o s to ft h e results to date rely on the eandµchannels. Therefore, in what follows, we will use /lscriptto refer to eorµ, unless noted otherwise. The initial and ﬁnal-state quarks can radiate gluons that can be detected as additional jets. The number of jets reconstructedin the detectors depends on the decay kinematics, as well ason the algorithm for reconstructing jets used by the analysis.The transverse momenta of neutrinos are reconstructed fromthe imbalance in transverse momentum measured in each event(missing p T, which is here also missing ET). The observation of t tpairs has been reported in all of the above decay classes. As discussed below, the production anddecay properties of the top quark extracted from the three-decayclasses are consistent within their experimental uncertainty. Inparticular, the t→Wbdecay mode is supported through the reconstruction of the W→jjinvariant mass in events with two identiﬁed b-jets in the /lscriptν /lscriptb bjjﬁnal state [8,9]. Also the CDF and DØ measurements of the top quark mass in lepton+jetsevents, where the jet energy scale is calibrated in situ using the invariant mass of the hadronically decaying Wboson [10,11], support this decay mode. The extraction of top-quark properties from Tevatron data relies on good understanding of the production and decay mechanisms of the top quark, as well as of the background processes. For the background, the jets are expected to havea steeply falling E Tspectrum, to have an angular distribution peaked at small angles with respect to the beam, and to containb-a n dc-quarks at the few-percent level. On the contrary, for the top signal, the fraction of events containing bjets is expected to be≈100%, and the jets to be rather energetic, since they come from the decay of a massive object. It is therefore possible to improve the S/B ratio by requiring the presence of a bquark, or by selecting very energetic and central kinematic conﬁgurations, or both. Background estimates can be checked using control samples with fewer jets, where there is little top contamination (0 or 1jet for dilepton channels, 1 or 2 j ets for lepton+jets channels, and≤4 jets or multijets, ignoring b-tagging for the all-jets channel). Electroweak s-a n dt-channel production of single top quarks is expected to occur at the Tevatron at a rate of 0 .88±0.11 pb for the s-channel, and 1 .98±0.25 pb for the t-channel [4], a little less than half of the t tproduction rate. However, sig- niﬁcant challenges in signal and background separation haveslowed the observation of this important production channel. The cross sections for these processes are proportional to |V tb|2, and no assumption is needed on the number of families or on theunitarity of the CKM matrix in extracting |V tb|. Separate mea- surements of the s-a n d t-channel processes provide sensitivity to physics beyond the SM [12]. Next-to-leading-order Monte-Carlo programs have recently become available for both signal and background processes [13],but for the backgrounds, the jet multiplicities required in t t analyses are not yet available. Theoretical estimates of the background processes ( WorZbosons+jets and dibosons+jets) using LO calculations have large uncertainties. While this lim-itation aﬀects estimates of the overall production rates, it isbelieved that the LO determination of event kinematics, andof the fraction of W+multi-jet events that contain b-o rc- quarks, are relatively accurate [14]. Comparison to CDF and DØ data, however, indicates the b-a n d c-quark fractions to be underestimated by the LO generators. C. Measured top properties: Current measurements of top properties are based on Run-II data with integrated luminosities u pt o2f b −1for both CDF and DØ. C.1t tProduction Cross Section: Both experiments deter- mine the t t-production cross section, σt t,f r o mt h en u m b e ro f observed top candidate s, estimated background, t tacceptance, and integrated luminosity. The cross section has been measuredin the dilepton, lepton+jets, and all-jets decay modes. To sepa- rate signal from background, the experiments use identiﬁcation /BH/BI/BH /BH/BI/BH/BH/BI/BH /BH/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 of jets likely to contain b-quarks (“ b-tagging”) and/or discrim- inating kinematic observables. Techniques used for b-tagging include identiﬁcation of a secondary vertex (“vtx b-tag”), a probability that a jet contains a secondary vertex based onthe measured impact parameter of tracks (“jet probability”), or identiﬁcation of a muon from a semileptonic bdecay (“soft µ b-tag”). CDF and DØ also use artiﬁcial neural network-based b-tagging algorithms that combine the properties of displaced tracks and secondary vertex information. Due to the lepton identiﬁcation (ID) requirements in the /lscript+jets and /lscript/lscriptmodes, in particular the p Trequirement, the sensitivity is primarily to eandµdecays of the W,w i t h only a small contribution from W→τνdue to secondary τ→(e, µ)νXdecays. In the /lscript/lscriptmode, when only one lepton is required to satisfy lepton ID criteria ( /lscript+track), there is greater sensitivity to W→τν. CDF uses a missing- ET+jets selection in the /lscript+jets mode that does not require speciﬁc lepton-ID, and therefore has signiﬁcant acceptance to W→τν decays, including hadronic τdecays, in addition to W→eν, µν decays. In a direct search for the tau decay mode of t tpairs in the lepton+hadronic tau channel, the ratio rτ≡B(t→ bτν)/BSM(t→bτν) is found to be rτ<5.2 at 95% C.L. [15]. DØ ﬁnds the production cross section (and visible cross sectionσ·Br) to be consistent with Standard Model expectations in the lepton+hadronic tau channel [16] as well as in the tau+jetschannel [17]. Table 1 shows the measured cross sections fromDØ and CDF. These should be compared to the theoretical calculations that yield 5 .8−7.4 pb for a top mass of 175 GeV/c 2[1]( see Listings). Next-to-leading-order calculations predict forward- backward asymmetries of 5-10% in t tproduction [18]. The CDF measurement in 1 .9f b−1yields 17 ±8% [19], while the DØ measurement of this asymmetry yields 12 ±8% at the detector level [20] using 0 .9f b−1. Both results are presently consistent with the NLO prediction. The theory calculations at next-to-leading-order, including soft-gluon resummation [1], are in good agreement with all themeasurements. The increased precision of combined measure-ments from larger Run-II samples can serve to constrain, orprobe, exotic production mechan isms or decay channels that are predicted by some models [21–24]. Such non-SM eﬀects wouldyield discrepancies between theory and data. New sources of top could also modify kinematic distributions, such as the in- variant mass of the t tpair or the transverse momentum ( pT)o f the top quark. Run-I studies of the t tinvariant mass by CDF and DØ [25,26], and of pTdistributions by CDF [27], show no deviation from expected behavior. DØ [28] also found thesekinematic distributions to be consistent with expectations ofthe SM in Run I. In Run II, distributions of primary kinematic variables such as the lepton p T, missing ET, and angular vari- ables have been investigated [29–42] and found to be consistentwith the SM. Recently, CDF has measured the diﬀerential pro-duction cross section dσ/dM t tin 2 fb−1[43]. Comparing the shape to the SM expectation, they ﬁnd a p-value of 0.45. Also,Table 1: Cross section for t tproduction in p pcollisions at√ s=1.96 TeV from CDF and DØ ( mt= 175 GeV/ c2). Only preliminary results (not yet s ubmitted for publication as of March 2008) are shown; for published results see the Listings. Uncertainties given are the quadrature sum of statistical and systematic uncertainties of each measurement. σt t(pb)S o u r c e/integraltext Ldt (pb−1) Ref. Method 7.3±2.0 DØ 430 [30] /lscript+ jets/soft µb-tag 5.1±4.4 DØ 350 [17] τ+j e t s 6.2±1.2 DØ 1050 [31] /lscript/lscript+/lscript+track/vtx b-tag 8.3±2.3 DØ 1000 [16] /lscriptτ/vtxb-tag 12.1±6.7 DØ 360 [9] all-jets/vtx b-tags 7.1+1.9 −1.7DØ 220-240 [32] combined 8.2±1.1 CDF 1120 [33] /lscript+ jets/vtx b-tag 7.8±2.0 CDF 760 [34] /lscript+ jets/soft µb-tag 6.0±1.1 CDF 760 [35] /lscript+ jets/kinematics 6.2±1.4 CDF 1200 [36] /lscript/lscript 8.3±1.6 CDF 1100 [37] /lscript+track 10.1±2.2 CDF 1000 [38] /lscript+track+ b-tag 8.3+2.3 −1.9CDF 1020 [39] all-jets/kin+vtx b-tags 7.3±0.9 CDF 760 [40] combined thet¯tinvariant mass distributions have been studied [44,45]. These tests are presently statis tics-limited, and will be more incisive with larger data sets in Run II. C.2 Electroweak Single-Top Quark Production: DØ has reported ﬁrst evidence for single-top production, applying a multivariate analysis to 900 pb−1of Run-II data [46]. Using a decision tree (DT) technique, they measure a cross sectionofσ(p¯p→tb+X,tqb +X)=4 .9±1.4 pb. The probability for such a measurement in the absence of a signal is 0.035%,corresponding to a 3.4 standard deviation signiﬁcance. A more recent DØ analysis on the same data set [47], combining theDT analysis with two independent analyses based on the ma- trix element method and a bayesian neural network technique, yields σ(p¯p→tb+X,tqb +X)=4.7±1.3 pb, corresponding to a probability of 0.014, or 3.6 standard deviation signiﬁ-cance. With 2.2 fb −1, CDF has recently reported evidence [48] with three techniques: a likelihood based on expected kine-matic distributions, an event-probability-density based on ma-trix elements, and a neural-network approach. Combining these three approaches in a single analysis yields a cross section of σ(p¯p→tb+X,tqb +X)=2.2±0.7 pb. The probability for this measurement in the absence of a signal is 0.0094%, correspond-ing to 3.7 standard deviation sig niﬁcance. These measurements are also used to directly determine the CKM-matrix element|V tb|.D Øm e a s u r e s |Vtb|=1.3±0.2, while the CDF measure- ment is |Vtb|=0.88±0.16. C.3 Top Quark Mass Measurements: The top mass has been measured in the lepton+jets, dilepton, and the all-jets channel by both CDF and DØ. At present, the most precise measurements come from the lepton+jets channel containing /BH/BI/BI /BH/BI/BI/BH/BI/BI /BH/BI/BI/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 four or more jets, and large missing ET.T h e s a m p l e s f o r the mass measurement are selected using topological (topo)orb-tagging methods. In this channel, four basic techniques are employed to extract the top mass. In the ﬁrst, the so-called “template method” (TM) [49], an over-constrained (2C) kinematic ﬁt is performed to the hypothesis t t→W+bW− b→ /lscript¯ν/lscriptbq q/prime bfor each event, assuming that the four jets of highest EToriginate from the four quarks in t tdecay. There are 24 possible solutions, reﬂecting the allowed assignment of theﬁnal-state quarks to jets, and t he two possible solutions for the longitudinal momentum, p z, of the neutrino when the W-mass constraint is imposed on the leptonic Wdecay. The number of solutions is reduced to 12 when a jet is b-tagged and assigned as one of the bquarks, and to 4 when the event has two such b-tags. A χ2variable describes the agreement of the measurements with each possible solution under the t t hypothesis given jet-energy resolutions. The solution with thelowest χ 2is deﬁned as the best choice, resulting in one value for the reconstructed top quark mass per event. The distributionof reconstructed top-quark mass from the data events is then compared to templates modeled from a combination of signal and background distributions for a series of assumed top masses.The best ﬁt value for the top quark mass and its uncertaintyare obtained from a maximum-likelihood ﬁt. In the secondmethod, the “Matrix Element/Dynamic Likelihood Method”(ME/DLM), similar to that originally suggested by Kondoet al. [50] and Dalitz and Goldstein [51], a probability for each event is calculated as a function of the top mass, using an LO matrix element for the production and decay of t¯tpairs. All possible assignments of reconstructed jets to ﬁnal-state quarksare used, each weighted by a pro bability determined from the matrix element. The corresponde nce between measured four- vectors and parton-level four-vectors is taken into accountusing probabilistic transfer functions. In a third method, the“Ideogram Method” [52,53], which combines some of the features of the above two techniques, each event is compared to the signal and background mass spectrum, weighted by theχ 2probability of the kinematic ﬁt for all 24 jet-quark combinations and an event probability. The latter is determinedfrom the signal fraction in the sample and the event-by-eventpurity, as determined from a topological discriminant in MonteCarlo events. An additional variation on these techniques is the “Multivariate Likelihood” (ML) technique, where an integral over the matrix element is performed for each permutation,and then summed with weights determined by the b-tagging information on each jet. Backgrounds are handled in the MLtechnique by “deweighting” events according to a backgroundprobability calculated using va riables based on the topology of the event. With at least four jets in the ﬁnal state, the dominant systematic uncertainty on the top quark mass is from the un-certainty on the jet-energy scale. CDF (TM, ME, ML) and DØ(ME) have reduced the jet-energy scale uncertainty by perform-ing a simultaneous, in situ ,ﬁ tt ot h e W→jjhypothesis.The fourth technique [54] relies solely on tracking, and thus avoids the jet-energy scale uncertainty. This method exploitsthe fact that, in the rest frame of the top quark, the boostgiven to the bottom quark has a Lorentz factor γ b≈0.4mt/mb. The measurement of the transverse decay length Lxyof the b-hadrons from the top quark decay is therefore sensitive to the mass of the top quark. Additional determinations of the top mass come from the dilepton channel with two or more jets and large missing ET, and from the all-jets channel. The dilepton channel, with twounmeasured neutrinos, is under-constrained by one measure-ment. It is not possible to extract a value for the top-quarkmass from direct reconstruction w ithout adding additional in- formation. Assuming a value for m t,t h e t tsystem can be reconstructed up to an eight-fold ambiguity from the choice ofassociating leptons and quarks to jets, and due to the two solu-tions for the p zof each neutrino. Recently, an analytic solution to the problem has been proposed [55]. At the Tevatron, twobasic techniques are employed: one based on templates, and oneusing matrix elements. The ﬁrst class of techniques incorporates additional information to render the kinematic system solvable. In this class, there are two techniques that assign a weight as afunction of top mass for each event based on solving for eitherthe azimuth, φ, of each neutrino given an assumed pseudorapid- ity,η,(η(ν)) [56,57], or for ηof each neutrino given an assumed φ,(φ(ν)) [58]. An alternative approach, ( MWT) [56], solves forηof each neutrino requiring the sum of the neutrino /vectorp T’s to equal the measured missing ETvector. In another technique, (pz(t t)) [58], the kinematic system is rendered solvable by the addition of the requirement that the pzof the t tsystem, equal to the sum of the pzof the tand t,b ez e r ow i t h i na Gaussian uncertainty of 180 GeV/c. In a variation of the pz(t t) technique, the theoretical relation between the top mass andits production cross section is used as an additional constraint.In most of the techniques in this class, a single mass per event is extracted and a top-mass va lue found using a Monte Carlo template ﬁt to the single-event masses, in a manner similarto that employed in the lepton+jets TM technique. The DØ(η(ν)) analysis uses the shape of the weight distribution as a function of m tin the template ﬁt. The second class, ME/DLM, uses weights based on the LO matrix element for an assumedmass, given the measured four-vectors (and integrating over the unknowns) to form a joint likelihood as a function of the top mass for the ensemble of ﬁtted events. TheP Tspectrum of the leptons in the dilepton channel has also been used to extract a top mass measurement [59]. Theresulting statistical uncertainty of the measurement is large,but as with the L xytechnique, it is free of the systematic uncertainty due to the jet-energy scale. In the most recent set of CDF results, a measurement has been done using the lepton+jets and dilepton channelssimultaneously. In the lepton+jets channel, the TM is usedtogether with an in situ W →jjﬁt. In the dilepton channel, /BH/BI/BJ /BH/BI/BJ/BH/BI/BJ /BH/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 Table 2: Measurements of top-quark mass from CDF and DØ./integraltext Ldt is given in pb−1. Only preliminary results (not yet submitted for publication as of March 2008) are shown; for published results see the Listings . Statistical uncertainties are listed ﬁrst, followed by systematic uncertainties. mt(GeV/ c2)S o u r c e/integraltext Ldt Ref. Method 169.9±5.8+7.8 −7.1 DØ Run II 230 [68] /lscript+jets/topo, TM 170.6±4.2±6.0 DØ Run II 230 [68] /lscript+jets/ b-tag, TM 172.2±1.1±1.6 DØ Run II 2100 [69] /lscript+jets/ b-tag, ME( W→jj) 176.6±11.2±3.8 DØ Run II 370 [70] /lscript/lscript/b-tag,MWT 173.7±5.4±3.4 DØ Run II 1000 [72] /lscript/lscript,η(ν)+MWT 166.1±5.7±5.8(th)DØ Run II 1000 [60] σ/lscript+jets t¯t 174.1±9.1±5.1(th)DØ Run II 1000 [60] σ/lscript/lscript t¯t 172.1±1.5±1.9 DØ Run I+II 1000 [65] DØ combined 172.7±1.8±1.2 CDF Run II 1900 [76] /lscript+jets/ b-tag, ML( W→jj) 171.8±1.9±1.0 CDF Run II 1900 [77] /lscript+jets/ b-tag, TM( W→jj) 171.9±1.7±1.0 CDF Run II 1900 [77] /lscript+jets TM( W→jj)&/lscript/lscript η(ν)+HT 171.2±2.7±2.9 CDF Run II 1900 [78] /lscript/lscript,M E 171.6+3.4 −3.2±3.8 CDF Run II 1900 [77] /lscript/lscript,η(ν)+HT 167.7+4.2 −4.0±3.1 CDF Run II 1900 [79] /lscript/lscript,η(ν) 156±20±4.6 CDF Run II 1800 [59] /lscript/lscript,PT(/lscript) 177.0±3.7±1.6 CDF Run II 1900 [80] all jets, TM( W→jj) 171.1±3.7±2.1 CDF Run II 943 [81] all jets, TM+ME( W→jj) 172.9±1.2±1.5 CDF Run I+II 110-2000 [82] CDF Combined 171.2±1.2±1.8∗CDF,DØ (I+II) 110-1000 publ. results, PDG best 172.6±0.8±1.1∗∗CDF,DØ (I+II) 110-2100 [61] publ. or prelim. results ∗PDG uses this TevEWWG result as its best value. It is a combination of published Run I + II measurements, yielding a χ2of 10.6 for 10 deg. of freedom. ∗∗The TevEWWG world average is a combina tion of published Run-I and preliminary or published Run-II measurements, yielding a χ2of 6.9 for 11 deg. of freedom. η(ν) is used plus a ﬁt to the scalar sum of transverse energies (HT), which is sensitive to the top mass. In the all-jets channel, there is no unknown neutrino mo- mentum to deal with, but the S/B is the poorest. Both CDFand DØ use events with 6 or more jets, of which at leastone is b-tagged. In addition, both experiments have employed a neural network selection, based on an array of kinematicvariables to improve the S/B. At DØ, a top-quark mass is reconstructed from the jet-quark combination that best ﬁts the hadronic W-mass constraint and the equal-mass constraint for the two top quarks. At CDF, the top-quark mass for each eventwas reconstructed applying the same ﬁtting technique usedin the /lscript+jets mode. In the most recent analysis, the in situ jet-energy scale calibration from the W→jjﬁt is also used. At both CDF and DØ , the resulting mass distribution is com- pared to Monte Carlo templates for various top-quark masses and the background distribution, and a maximum likelihoodtechnique is used to extract the ﬁnal measured value of m tand its uncertainty.DØ also measures the top-quark mass via comparison of thet¯tproduction cross section with the Standard Model ex- pectation [60]. This method has the advantage that it is verysimple and sensitive to the top quark pole mass, which is avery well deﬁned concept. The fully-inclusive cross-section cal-culation, used for comparison, contains current best theoreticalknowledge with reduced-scheme or scale-dependence. Recent results are shown in Table 2. See the Top Quark Listings for a complete set of published results. The systematicuncertainty (second uncertainty shown) is comparable to thestatistical uncertainty, and is primarily due to uncertainties inthe jet-energy scale and in the Monte Carlo modeling. In theRun-II analyses, CDF and DØ have controlled the jet-energyscale uncertainty via in situ W →jjcalibration using the samet tevents, as mentioned above. The Tevatron Electroweak Working Group (TevEWWG), responsible for the combined CDF/DØ average top mass inTable 2, took account of correlations between systematic un-certainties in the diﬀerent measurements in a sophisticated /BH/BI/BK /BH/BI/BK/BH/BI/BK /BH/BI/BK/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 manner [61]. The Particle Data Group (PDG) uses their com- bination of published Run-I and Run-II top-mass measurements,m t= 171 .2±2.1G e V /c2(statistical and systematic uncertain- ties combined in quadrature), as the PDG best value. The latestTevEWWG world average [61], also including published and some preliminary Run-II results, yields m t= 172 .6±1.4G e V /c2 (statistical and systematic uncertainties combined in quadra- ture). Given the experimental technique used to extract the top mass, these mass values should be taken as representing thetoppole mass (see the review “Note on Quark Masses” in thisReview for more information). The top pole mass, like any quark mass, is deﬁned up to an intrinsic ambiguity of order Λ QCD∼200 MeV [62]. Ultimately, the precision of the mass measurements will be limited by the theoretical understanding of the relation between the observables and the theoreticaldeﬁnition of the mass. Current global ﬁts performed within the SM or its minimal supersymmetric extension, in which the top-mass measure-ments play a crucial role, provide indications for a relatively light Higgs (see “ H 0Indirect Mass Limits” in the Particle List- ings of this Review for more information). Such ﬁts, including Z-pole data [63] and direct measurements of the mass and width of the W-boson, yield mt= 179+12 −9GeV/c2[64]. A ﬁt including additional electroweak precision data (see the review“Electroweak Model and Constraints on New Physics” in thisReview ) yields m t= 174 .7+10.0 −7.8GeV/c2(OUR EVALUATION). Both indirect evaluations are in good agreement with the direct top-quark mass measurements. C.4 Top Quark Electric Charge: The top quark is the only quark whose electric charge h as not been measured through production at threshold in e+e−collisions. Since the CDF and DØ analyses on top quark production do not associatetheb,¯b,a n d W ±uniquely to the top or antitop, decays such as t→W+¯b,¯t→W−bare not excluded. A charge 4 /3 quark of this kind would be consistent with current electroweak precision data. The Z→/lscript+/lscript−andZ→b¯bdata can be ﬁtted with a top quark of mass mt= 270 GeV /c2,p r o v i d e d that the right-handed bquark mixes with the isospin +1 /2 component of an exotic doublet of charge −1/3a n d −4/3 quarks, ( Q1,Q4)R[24,85]. CDF and DØ study the top quark charge in double-tagged lepton+jets events and (CDF) single-tagged dilepton events. Assuming the top and antitop quarks have equal but opposite electric charge, then reconstructing the charge of the b-quark through jet charge discrimination techniques, the |Q top|=4/3a n d |Qtop|=2/3 scenarios can be diﬀerentiated. For the exotic model of Chang [85] with a top-quark charge |Q top|=4/3, DØ yields a p-value, corresponding to the probability of consistency with the exotic model, of7.8% [86]. CDF excludes the model at 87% C.L. [87]. While these two results are not directly comparable, they both indicate that the top quark is indeed consistent with being a StandardModel |Q top|=2/3q u a r k .C.5 Top Branching Ratio & |Vtb|:CDF and DØ report direct measurements of the t→Wbbranching ratio [88–89]. Comparing the number of events with 0, 1 and 2 tagged bjets in the lepton+jets channel, and for CDF also in the dileptonchannel, and using the known b-tagging eﬃciency, the ratio R=B(t→Wb)//summationtext q=d,s,bB(t→Wq) can be extracted. DØ performs a simultaneous ﬁt for the number of t¯tevents and the ratio R.Ad e v i a t i o no f Rfrom unity would imply either non-SM top decay, a non-SM background to t¯tproduction, or a fourth generation of quarks. Assuming that all top decays haveaWboson in the ﬁnal state, that only three generations of fermions exist, and that the CKM matrix is unitary, CDF andDØ also extract the CKM matrix-element |V tb|.T h er e s u l t so f recent measurements are summarized in Table 3. Table 3: Measurements and 95% C.L. lower lim- its of R=B(t→Wb)/B(t→Wq) and indirect |Vtb|from CDF and DØ. The direct measure- ments of |Vtb|from the single-top analyses are shown in the bottom of the table. A complete setof published results can be found in the Listings. Ror|Vtb| Source/integraltext Ldt (pb−1)R e f . R=0.97+0.09 −0.08DØ Run II 900 [29] R>0.79 DØ Run II 900 [29] |Vtb|>0.89 DØ Run II 900 [29] |Vtb|=0.88±0.16 CDF Run II 2200 [48] |Vtb|=1.3±0.2 DØ Run II 900 [46] C.6W-Boson Helicity: Studies of decay angular distribu- tions provide a direct check of the V–Anature of the Wtb coupling and information on the relative coupling of longitudi-nal and transverse Wbosons to the top quark. In the SM, the fraction of decays to longitudinally polarized Wbosons is ex- pected to be [90] F SM 0=x/(1+x),x=m2 t/2M2 W(FSM 0∼70% formt= 175 GeV/ c2). Fractions of left- or right-handed W bosons are denoted as F−andF+, respectively. In the SM, F−is expected to be ≈30% and F+≈0%. CDF and DØ use various techniques to measure the helicity of the Wboson in top quark decays, in both the lepton+jets events and dileptonchannels. The ﬁrst method uses a kinematic ﬁt, similar to thatused in the lepton+jets mass analyses, but with the top quarkmass constrained to 175 GeV /c 2, to improve the reconstruc- tion of ﬁnal-state observables, and render the under-constrained dilepton channel solvable. The distribution of the helicity angle (cosθ∗) between the lepton and the bquark in the Wrest frame provides the most direct measure of the Whelicity. The second method ( p/lscript T) uses the diﬀerent lepton pTspectra from longitudinally or transversely polarized W-decays to determine the relative contributions. A third method uses the invariantmass of the lepton and the b-quark in top decays ( M 2 /lscriptb)a sa no b - servable, which is directly related to cos θ∗. Finally, the Matrix Element method (ME) has also been used, in which a likelihood /BH/BI/BL /BH/BI/BL/BH/BI/BL /BH/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 is formed from a product of event probabilities calculated from the ME for a given set of measured kinematic variables andassumed W-helicity fractions. The results of recent CDF and DØ analyses are summarized in Table 4; a complete set ofpublished results can be found in the Listings. All results are in agreement with the SM expectation. Table 4: Measurement and 95% C.L. upper limits of the Whelicity in top quark decays. Published results are given in the Listings. Results listed arepreliminary and not yet submitted for publication,as of March 2008. WHelicity Source/integraltext Ldt Ref. Method (pb−1) F0=0.66±0.12 CDF Run II 1900 [91] cos θ∗ F0=0.64±0.11 CDF Run II 1900 [92] ME F+<0.07 @ 95% C .L.CDF Run II 1900 [93] cos θ∗ C.7t tSpin Correlations & Top Width: DØ has searched for evidence of spin correlation of t tpairs [94]. The tand tare expected to be unpolarized, but to be correlated in their spins. Since top quarks decay before hadronizing, theirspins at production are transmitted to their decay-daughterparticles. Spin correlation is studied by analyzing the jointdecay angular distribution of one tdaughter and one tdaughter. The sensitivity to top spin is greatest when the daughters are down-type fermions (charged leptons or d-type quarks), in which case, the joint distribution is [95–97] 1 σd2σ d(cosθ+)d(cosθ−)=1+κ·cosθ+·cosθ− 4, (2) where θ+andθ−are the angles of the daughters in the top rest frames with respect to a particular spin quantization axis,the optimal choice being the oﬀ-diagonal basis [95]. In this basis, the SM predicts maximum correlation with κ=0.88 at the Tevatron. In Run I, DØ analyzed six dilepton events,and obtained a likelihood as a function of κ,w h i c hw e a k l y favored the SM ( κ=0.88) over no correlation ( κ=0 )o r anticorrelation ( κ=−1, as would be expected for t tproduced via an intermediate scalar). DØ quotes a limit κ>−0.25 at 68% C.L. Related to the measurement of top-spin correlations, which require a top lifetime less than t he hadronization timescale, is the measurement of the top width. The top width is expectedto be of order 1 GeV/c 2(Eq. 1). The sensitivity of current experiments does not approach this level, but CDF has madethe ﬁrst direct measurement of the top width using the massﬁtting template method in lepton+jets events, ﬁxing the topmass at 175 GeV/c 2and varying the top width in constructing the Monte Carlo templates. The top width is found to be less than 12.7 GeV/c2at the 95% C.L. [98].C.8 Non-SM t¯tProduction: Motivated by the large mass of the top quark, several models suggest that the top quarkplays a role in the dynamics of electroweak symmetry break-ing. One example is topcolor [21], where a large top quarkmass can be generated through the formation of a dynamic t¯t condensate, X, which is formed by a new strong gauge force cou- pling preferentially to the third generation. Another example is topcolor-assisted technicolor [22], predicting a heavy Z /primeboson that couples preferentially to the third generation of quarkswith cross sections expected to be visible at the Tevatron.CDF and DØ have searched for t¯tproduction via intermediate, narrow-width, heavy-vector bosons Xin the lepton+jets chan- nels. The possible t¯tproduction via an intermediate resonance Xis sought for as a peak in the spectrum of the invari- antt¯tmass. CDF and DØ exclude narrow-width heavy-vector bosons Xin the top-assisted technicolor model [99], with mass M X<480 GeV /c2andMX<560 GeV /c2, respectively, in Run I [25,26], and MX<725 GeV /c2andMX<760 GeV /c2 in Run II [44,45]. With 955 pb−1of Run-II data, CDF has produced a less model-dependent limit for a narrow-width Z/prime, ruling out at the 95% C.L. a contribution greater than 0.7 pb for a Z/primeheavier than 700 GeV/c2decaying to t t[100]; DØ excludes at the 95% C.L. that the t tsignal is entirely produced through a Z/primeresonance for 550 <m Z/prime<1000 GeV /c2[20]. A recent CDF analysis has placed limits on the coupling strengthof a massive gluon to t t[101]. In 1 fb−1, DØ has set limits on scalar top-quark pair production, with subsequent decays to top quarks in the lepton+jets channel [42]. C.9 Non-SM Top Decays: Both CDF and DØ have searched for non-SM top decays [102–105], particularly those expected in supersymmetric models, such as t→H+b, followed by H+→τ+¯νorc s.T h e t→H+bbranching ratio has a minimum at tan β=/radicalbig mt/mb/similarequal6, and is large in the region of either tanβ/lessmuch6o rt a n β/greatermuch6. In the former range, H+→c sis dominant, while H+→τ+¯νdominates in the latter range. These studies are based either on direct searches for these ﬁnal states, or on top “disappearance.” In the standard lepton+jets or dilepton cross-section analyses, any charged-Higgs decays arenot detected as eﬃciently as t→W ±b, primarily because the selection criteria are optimized for the standard decays, andbecause of the absence of energetic isolated leptons in Higgsdecays. A signiﬁcant t→H +bcontribution would give rise to measured t tcross sections that would be lower than the prediction from the SM (assuming that non-SM contributions tot tproduction are negligible), an d the measured cross-section ratioσ/lscript+jets t¯t/σ/lscript/lscript t¯twould diﬀer from unity. In Run II, CDF has searched for charged-Higgs production in dilepton, lepton+jets, and le pton+hadronic tau ﬁnal states, considering possible H+decays to c¯s,τ¯ν,t∗b,o rW+h0,i n addition to the Standard Model decay t→W+b[104]. De- pending on the top and Higgs-decay branching ratios, which are scanned in a particular 2-Higgs doublet benchmark model, thenumber of expected events in these decay channels can show an /BH/BJ/BC /BH/BJ/BC/BH/BJ/BC /BH/BJ/BC/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 excess or deﬁcit when compared to SM expectations. A model- independent interpretation yields a limit of B(t→H±b)<0.91 at 95% C.L. for mH±≈100 GeV, and B(t→H±b)<0.4 in the tauonic model with B(H±→τν) = 100% [104]. The DØ collaboration interprets their measured cross-section ra- tioσ/lscript+jets t¯t/σ/lscript/lscript t¯t=1.21+0.27 −0.26using 1 fb−1in a model with a charged Higgs boson of mass 80 GeV /c2and the exclusive de- cayH+→c¯s, ﬁnding a limit of B(t→H±b)<0.35 at 95% C.L. [105]. More details, and the results of these studies for the ex- c l u s i o ni nt h e mH±,tanβplane, can be found in the review “Search for Higgs bosons” and in the “ H+Mass Limits” section of the Higgs Particle Listings of the current edition. In the Standard Model, the top-quark lifetime is expected to be about 0 .5×10−24s(cτt≈3×10−10µm), while additional quark generations, non-standard top-quark decays, or otherextensions of the Standard Model could yield long-lived topquarks in the data. CDF has studied the top-quark lifetime bymeasuring the distance between the initial p¯pscattering and the leptonic W ±decay vertex in lepton+jets events [106]. The measured lifetime is consistent with zero, and an upper limit cτt<52.5µm is found at 95% C.L. In 230 pb−1of Run-II data, DØ uses their single-top analysis to place limits on anomalous single-top quark production viathe ﬂavor-changing neutral-current (FCNC) coupling of a gluonto the top quark and a charm ( tcg)o ru pq u a r k( tug) [107], or via the decay of a heavy W /primeboson to a top quark and a bottom quark in 900 pb−1[108]. The observed limits are at 95% C.L.: κc g/Λ < 0.15 TeV−1andκu g/Λ < 0.037 TeV−1. DØ excludes the production of W/primebosons with masses below 731 GeV for a W/primeboson with standard-model-like couplings, below 739 GeV for aW/primeboson with right-handed couplings that is allowed to decay to both leptons and quarks, and below 768 GeV for a W/prime boson with right-handed couplings that is only allowed to decay to quarks. CDF has recently released W/primelimits also using the single-top analysis [109]. In 1900 pb−1of Run-II data, a W/prime with Standard-Model couplings is searched for in the t¯bdecay mode. Masses below 800 GeV are excluded, assuming that anyright-handed neutrino is lighter than the W /prime, and below 825 GeV if the right-handed neutrino is heavier than the W/prime. CDF reported a search for ﬂavor-changing neutral-current (FCNC) decays of the top quark t→qγandt→qZin the Run-I data [110], and recently with enhanced sensitivity in Run II [111]. The SM predicts such small rates that anyobservation would be a sign of new physics. CDF assumes thatone top decays via FCNC, while the other decays via Wb.T h e Run-I analysis included a t→qγsearch in which two signatures are examined, depending on whether the Wdecays leptonically or hadronically. For leptonic Wdecay, the signature is γ/lscriptand missing E Tand two or more jets, while for hadronic Wdecay, it isγ+≥4 jets. In either case, one of the jets must have a secondary vertex btag. One event is observed ( µγ)w i t ha n expected background of less than half an event, giving an upperlimit on the top branching ratio of B(t→qγ)<3.2% at 95%C.L. In the search for t→qZ, CDF considers Z→µµoreeand W→qq /prime, giving a Z+ four jets signature. A Run-II dataset of 1900 pb−1is found consistent with ba ckground expectations and a 95% C.L. on the t→qZbranching fraction of <3.7% (for M top=175 GeV/c2)i ss e t . Constraints on FCNC couplings of the top quark can also be obtained from searches for ano malous single-top production ine+e−collisions, via the process e+e−→γ,Z∗→t qand its charge-conjugate ( q=u, c), or in e±pcollisions, via the process e±u→e±t.F o r a l e p t o n i c Wdecay, the topology is at least a high- pTlepton, a high- pTjet and missing ET, while for a hadronic W-decay, the topology is three high- pT jets. Limits on the cross section for this reaction have been obtained by the LEP collaborations [112] in e+e−collisions, and by H1 [113] and ZEUS [114] in e±pcollisions. When interpreted in terms of branching ratios in top decay [115,116],the LEP limits lead to typical 95% C.L. upper bounds ofB(t→qZ)<0.137, which are stronger than the direct CDF limit. Assuming no coupling to the Zboson, the 95% C.L. limits on the anomalous FCNC coupling κ γ<0.17 and <0.27 by ZEUS and H1, respectively, are stronger than the CDF limit ofκγ<0.42, and improve over LEP sensitivity in that domain. The H1 limit is slightly weaker than the ZEUS limit due toan observed excess of ﬁve-candidates events over an expectedbackground of 1 .31±0.22. If this excess is attributed to FCNC top-quark production, this leads to a total cross section ofσ(ep→e+t+X,√ s= 319 GeV) = 0 .29+0.15 −0.14pb [113,117]. Appendix. Expected Sensitivity at the LHC: The top pair-production cross section at the LHC is pre- dicted at NLO to be about 800 pb [118]. There will be 8 million t¯tpairs produced per year at a luminosity of 1033cm−2s−1. Such large event samples will permit precision measurements ofthe top-quark parameters. The statistical uncertainties on m t will become negligible, and systematic uncertainties better than ±2G e V /c2per channel are anticipated [119–121]. Precision measurements of the top pair-production cross section are expected to be limited by the estimated 3-10% accuracy on the luminosity determination [119,120], but far more accurate measurements would be available from the ratioof the t¯tproduction to inclusive WorZproduction. Single-top production will also be of keen interest at the LHC, where a |V tb|measurement at the 5% level per experiment is projected with 10 fb−1[119,120]. Tests of the V-Anature of the tWbvertex through a mea- surement of the Whelicity will be extended from the Tevatron to the LHC. Current estimates are that the longitudinal frac- tion can be measured with a precision of about 5% [120] with10 fb −1of data. Top-antitop spin correlations should be relatively easy to observe and measure at the LHC, where the preferred dileptonmode will have large event samples, despite the small branchingfraction. At the LHC, where t¯tis dominantly produced through gluon fusion, the correlation is such that the top quarks are /BH/BJ/BD /BH/BJ/BD/BH/BJ/BD /BH/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 mainly either both left- or both right-handed. The CMS col- laboration [120] estimates that the relative asymmetry (deﬁnedas the diﬀerence in the fraction o f like-handed and the fraction of oppositely-handed t tpairs) can be measured to about 17% accuracy with 10 fb−1of data. In addition to these SM measurements, the large-event samples will allow sensitive searches for new physics. The searchfor heavy resonances that decay to t¯t, already begun at the Tevatron, will acquire enhanced reach both in mass and σ·B. 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/D0/CT/D4/D8/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /B4/BT/BU/BX /BL/BK /BX /B5/B8 /CP/D2/CS /D1/D8/B4/BZ/CT/CE/B5/BP/BD/BK/BI . /BC± /BD/BC. /BC± /BH. /BJ /CU/D6/D3/D1 /CP/D0/D0/B9/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /B4/BT/BU/BX /BL/BJ /CA /B5/BA /CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2/D8/CW/CT /D0/CP/D8/D8/CT/D6 /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CX/D7 /D4/CP/D4 /CT/D6/BA/BE/BL/CB/CT/CT /BT/BU/BT/CI/C7 /CE/BC /BG /BZ /BA/BF/BC/CC/CW/CT /D9/D4 /CS/CP/D8/CT/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D7 /D0/CX/D7/D8/CT/CS/BA /CB/CT/CT /BT/BY/BY /C7/C4/BW/BX/CA /BC/BD/B8 /CP/D4/D4 /CT/D2/CS/CX/DC /BV/BA/BF/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV/D8/CW/CT /BWꜸ /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D1/D8 /B4/BZ/CT/CE/B5/BP/BD/BI/BK . /BG± /BD/BE. /BF± /BF. /BI /CU/D6/D3/D1 /BI /CS/CX/D0/CT/D4/D8/D3/D2/CT/DA/CT/D2/D8/D7 /CP/D2/CS /D1/D8 /B4/BZ/CT/CE/B5/BP/BD/BJ/BF . /BF± /BH. /BI± /BH. /BH /CU/D6/D3/D1 /BJ/BJ /D0/CT/D4/D8/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7/BA/BF/BE/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV/D8/CW/CT /BWꜸ /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CS/CX/D0/CT/D4/D8/D3/D2 /CP/D2/CS /D0/CT/D4/D8/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7/B8 /CP/D2/CS /D8/CW/CT/BV/BW/BY /D6/CT/D7/D9/D0/D8/D7 /B4/BT/BU/BX /BL/BL /BU /B5 /CU/D6/D3/D1 /CS/CX/D0/CT/D4/D8/D3/D2/B8 /D0/CT/D4/D8/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7/B8 /CP/D2/CS /CP/D0/D0/B9/CY/CT/D8 /CT/DA/CT/D2/D8/D7/BA /D8 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D8 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/D8 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D8 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CF/D5 /B4 /D5 /BP /CQ /B8 /D7 /B8 /CS /B5/A0/BE /CF/CQ/A0/BF /lscriptν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP/B8/CQ /CL /B4 /BL. /BG± /BE. /BG/B5 /B1/A0/BG τντ /CQ/A0/BHγ /D5 /B4 /D5 /BP /D9 /B8 /CR /B5 /CJ /CR /CL< /BH. /BL × /BD/BC− /BF/BL/BH/B1/A1 /CC /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CC/BD /B5 /D1/D3 /CS/CT/D7 /A1 /CC /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CC/BD /B5 /D1/D3 /CS/CT/D7/A1 /CC /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CC/BD /B5 /D1/D3 /CS/CT/D7 /A1 /CC /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CC/BD /B5 /D1/D3 /CS/CT/D7/A0/BI /CI/D5 /B4 /D5 /BP /D9 /B8 /CR /B5 /CC/BD /CJ /CS /CL< /BD/BF. /BJ /B1 /BL/BH/B1/CJ /CP /CL/lscript /D1/CT/CP/D2/D7 /CT /D3 /D6µ /CS/CT/CR/CP /DD /D1/D3 /CS/CT/B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D1/BA/CJ /CQ /CL /BT/D7/D7/D9/D1/CT/D7 /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D2/CS /CF /B9/CS/CT/CR/CP /DD /CP/CR/CR/CT/D4/D8/CP/D2/CR/CT/BA/CJ /CR /CL /CC/CW/CX/D7/D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /D8→γ /D5 /B5/BB/A0/B4 /D8→ /CF/CQ /B5/BA/CJ /CS /CL /CC/CW/CX/D7/D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A0 /B4 /D8→ /CI/D5 /B5/BB/A0/B4 /D8→ /CF/CQ /B5/BA /D8 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /D8 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/D8 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /D8 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CF/CQ/parenrightbig/BB/A0/parenleftbig/CF/D5 /B4 /D5 /BP /CQ /B8 /D7 /B8 /CS /B5/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CF/CQ/parenrightbig/BB/A0/parenleftbig/CF/D5 /B4 /D5 /BP /CQ /B8 /D7 /B8 /CS /B5/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CF/CQ/parenrightbig/BB/A0/parenleftbig/CF/D5 /B4 /D5 /BP /CQ /B8 /D7 /B8 /CS /B5/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CF/CQ/parenrightbig/BB/A0/parenleftbig/CF/D5 /B4 /D5 /BP /CQ /B8 /D7 /B8 /CS /B5/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD. /BC/BI /B7/BC. /BD/BI − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BI /B7/BC. /BD/BI − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BI /B7/BC. /BD/BI − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BI /B7/BC. /BD/BI − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BF /B7/BC. /BD/BL − /BC. /BD/BJ /BD/BT/BU/BT/CI/C7 /CE /BC/BI /C3 /BW/BC/BD. /BD/BE /B7/BC. /BE/BD − /BC. /BD/BL /B7/BC. /BD/BJ − /BC. /BD/BF /BE/BT /BV/C7/CB/CC /BT /BC/BH /BT /BV/BW/BY ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BG /B7/BC. /BE/BI − /BC. /BE/BD /B7/BC. /BD/BJ − /BC. /BD/BE /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /BV /BV/BW/BY /BH/BJ/BG /BH/BJ/BG/BH/BJ/BG /BH/BJ/BG/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 /BD/BT/BU/BT/CI/C7 /CE/BC /BI /C3 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8 /D8→/lscriptν /B7≥ /BF /CY/CT/D8/D7 /DB/CX/D8/CW /BE/BF/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE/BA /C1/D8 /CV/CX/DA/CT/D7 /CA > /BC/BA/BI/BD /CP/D2/CS/vextendsingle/vextendsingle/CE/D8/CQ/vextendsingle/vextendsingle> /BC/BA/BJ/BK /CP/D8 /BL/BH/B1 /BV/C4/BA /BE/BT /BV/C7/CB/CC /BT/BC /BH /BT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D0/CT/D4/D8/D3/D2 /B7 /CY/CT/D8/D7 /CP/D2/CS /CS/CX/B9/D0/CT/D4/D8/D3/D2 /B7 /CY/CT/D8/D7 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/D3/CU /D8 /D8 /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW ∼ /BD/BI/BE /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/BA /C1/D8 /CV/CX/DA/CT/D7 /CA > /BC/BA/BI/BD/B8 /D3 /D6/vextendsingle/vextendsingle/CE/D8/CQ/vextendsingle/vextendsingle> /BC/BA/BJ/BK /CP/D8 /BL/BH/B1 /BV/C4/BA/BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /BV /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /D6/CP/D8/CX/D3 /CA /BP/A0 /B4 /CF/CQ /B5/BB/A0/B4 /CF/D5 /B5/B8 /DB/CW/CT/D6/CT/D5 /CX/D7 /CP /CS /B8 /D7 /B8/D3 /D6 /CQ /D5/D9/CP /D6/CZ/B8 /CQ /DD /D9/D7/CX/D2/CV/D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D1/D9/D0/D8/CX/D4/D0/CT /CQ /D8/CP/CV/D7/BA /CC/CW/CT /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/BA /BT /D2/D9/D1/CT/D6/CX/CR/CP/D0 /CX/D2/D8/CT/CV/D6/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS/CU/D9/D2/CR/D8/CX/D3/D2 /CV/CX/DA/CT/D7 /CA> /BC. /BI/BD /B4/BC. /BH/BI/B5 /CP/D8 /BL/BC/B1 /B4/BL/BH/B1/B5 /BV/C4/BA /BU/DD /CP/D7/D7/D9/D1/CX/D2/CV/D8/CW/D6/CT/CT /CV /CT/D2/CT/D6/CP/D8/CX/D3/D2 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /B8/vextendsingle/vextendsingle/CE/D8/CQ/vextendsingle/vextendsingle/BP/BC. /BL/BJ /B7/BC. /BD/BI − /BC. /BD/BE /D3 /D6/vextendsingle/vextendsingle/CE/D8/CQ/vextendsingle/vextendsingle> /BC. /BJ/BK /B4/BC. /BJ/BH/B5 /CP/D8 /BL/BC/B1 /B4/BL/BH/B1/B5 /BV/C4 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BD/BC/BL /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8√ /D7 /BP/BD. /BK/CC /CT/CE/BA/A0/parenleftbig /lscriptν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig /lscriptν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig /lscriptν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig /lscriptν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BL/BG± /BC. /BC/BE/BG /BC. /BC/BL/BG± /BC. /BC/BE/BG/BC. /BC/BL/BG± /BC. /BC/BE/BG /BC. /BC/BL/BG± /BC. /BC/BE/BG /BD/BT/BU/BX /BL/BK /CG /BV/BW/BY/BD/lscript /D1/CT/CP/D2/D7 /CT /D3 /D6µ /CS/CT/CR/CP /DD /D1/D3 /CS/CT/B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1/BA /BT/D7/D7/D9/D1/CT/D7 /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/CP /D2 /CS /CF /B9/CS/CT/CR/CP /DD/CP/CR/CR/CT/D4/D8/CP/D2/CR/CT/BA/A0/parenleftbig τντ /CQ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig τντ /CQ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig τντ /CQ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig τντ /CQ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CA /BV/BW/BY /lscriptτ /B7 /CY/CT/D8/D7/BE/BT/BU/BX /BL/BJ /CE /BV/BW/BY /lscriptτ /B7 /CY/CT/D8/D7/BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CA /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D8 /D8→ /B4/lscriptν/lscript /B5/B4τντ /B5 /CQ /CQ /CT/DA/CT/D2/D8/D7 /CX/D2 /BD/BL/BG /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE/BA /BE /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CU/D3/D9/D2/CS /DB/CW/CT/D6/CT /BD . /BC/BC± /BC. /BD/BJ /D7/CX/CV/D2/CP/D0 /CP/D2/CS /BD . /BE/BL± /BC. /BE/BH /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/CT/DA/CT/D2/D8/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS/B8 /CV/CX/DA/CX/D2/CV /CP /BL/BH/B1 /BV/C4 /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /CU/D3 /D6 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /D6/CP/D8/CX/D3 /A0/B4 /D8→ τν /D5 /B5/BB/A0SM /B4 /D8→τν /D5 /B5< /BH/BA/BE/BA /BE/BT/BU/BX /BL/BJ /CE /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8 /D8→ /B4/lscriptν/lscript /B5/B4τντ /B5 /CQ /CQ /CT/DA/CT/D2/D8/D7 /CX/D2 /BD/BC/BL /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD. /BK/CC /CT/CE/BA /CC/CW/CT/DD /D3/CQ/D7/CT/D6/DA/CT/CS /BG /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /DB/CW/CT/D6/CT /D3/D2/CT /CT/DC/D4 /CT/CR/D8/D7 ∼ /BD /D7/CX/CV/D2/CP/D0 /CP/D2/CS ∼ /BE/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DA/CT/D2/D8/D7/BA /CC/CW/D6/CT/CT /D3/CU /D8/CW/CT /CU/D3/D9/D6 /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CY/CT/D8/D7 /CX/CS/CT/D2/D8/CX/AC/CT/CS /CP/D7 /CQ /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7/BA/A0/parenleftbig γ /D5 /B4 /D5 /BP /D9 /B8 /CR /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig γ /D5 /B4 /D5 /BP /D9 /B8 /CR /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig γ /D5 /B4 /D5 /BP /D9 /B8 /CR /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig γ /D5 /B4 /D5 /BP /D9 /B8 /CR /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BF/BE /BL/BH /BD/BT/C3/CC /BT/CB /BC/BG /C0/BD /BU/B4 /D8→γ /D9 /B5 < /BC. /BC/BC/BH/BL< /BC. /BC/BC/BH/BL< /BC. /BC/BC/BH/BL< /BC. /BC/BC/BH/BL/BL/BH /BE/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BF /CI/BX/CD/CB /BU/B4 /D8→γ /D9 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG/BI/BH /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BV /BW/C4/C8/C0 /BU/B4γ /CR /D3 /D6γ /D9 /B5 < /BC. /BC/BG/BD /BL/BH /BG/BT /BV/C0/BT/CA/BW /BC/BE /C2 /C4/BF /BU/B4 /D8→γ /CR /D3 /D6γ /D9 /B5 < /BC. /BC/BF/BE /BL/BH /BH/BT/BU/BX /BL/BK /BZ /BV/BW/BY /D8 /D8→ /B4 /CF/CQ /B5/B4γ /CR /D3 /D6γ /D9 /B5/BD/BT/C3/CC /BT/CB /BC/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D8/D3/D4 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /BY /BV/C6/BV /CX/D2 /CT±/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /C0/BX/CA/BT /DB/CX/D8/CW/BD/BD/BK/BA/BF /D4/CQ− /BD/B8 /CP/D2/CS /CU/D3/D9/D2/CS /BH /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT /D3 /D6µ /CR/CW/CP/D2/D2/CT/D0/D7/BA /BU/DD /CP/D7/D7/D9/D1/CX/D2/CV/D8/CW/CP/D8 /D8/CW/CT/DD /CP /D6/CT /CS/D9/CT/D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /AD/D9/CR/D8/D9/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /D8/D9γ /CR/D3/D9/D4/D0/CX/D2/CV κ/D8/D9γ< /BC/BA/BE/BJ /B4/BL/BH/B1 /BV/C4/B5/CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /D8/D3 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /D0/CX/D1/CX/D8/B8 /DB/CW/CT/D2 /BU/B4 γ /CR /B5/BP /BU /B4 /CI/D9 /B5/BP /BU /B4 /CI/CR /B5/BP/BC /B8 /CX /D7/CU /D6 /D3 /D1 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /BX/BA /C8 /CT/D6/CT/DE/B8 /C5/CP /DD /BE/BC/BC/BH/BA/BE/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BF/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D8/D3/D4 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /BY /BV/C6/BV /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 /CT±/D4→ /CT±/B4 /D8 /D3 /D6 /D8 /B5 /CG /CX/D2 /BD/BF/BC/BA/BD /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8√ /D7 /BP/BF/BC/BC/DF /BF/BD/BK /BZ/CT/CE/BA /C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/D3/D4 /D4 /D6/D3 /CS/D9/CR/B9/D8/CX/D3/D2 /CP/D2/CS /CX/D8/D7 /CS/CT/CR/CP /DD/CX /D2 /D8 /D3 /CQ/CF /DB /CP/D7 /CU/D3/D9/D2/CS/BA /CC/CW/CT 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/CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BE/BH± /BC. /BD/BI/BI± /BC. /BD/BC/BE /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BU /BW/BC /BY/BC /BP/BU /B4 /D8→ /CF/BC /CQ /B5 /BC. /BD/BD/BL± /BC. /BC/BL/BC± /BC. /BC/BH/BF /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BU /BW/BC /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 /BC. /BC/BH/BI± /BC. /BC/BK/BC± /BC. /BC/BH/BJ /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /BW /BW/BC /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 − /BC. /BC/BI± /BC. /BE/BE± /BC. /BD/BE /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BZ /BV/BW/BY /BYV /B7A /BP/BU /B4 /D8→ /CF/CQ/CA /B5 < /BC. /BE/BL /BL/BH /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BZ /BV/BW/BY /BYV /B7A /BP/BU /B4 /D8→ /CF/CQ/CA /B5 /BC. /BK/BH /B7/BC. /BD/BH − /BC. /BE/BE± /BC. /BC/BI /BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C1 /BV/BW/BY /BY/BC /BP/BU /B4 /D8→ /CF/BC /CQ /B5 /BC. /BC/BH /B7/BC. /BD/BD − /BC. /BC/BH± /BC. /BC/BF /BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C1 /BV/BW/BY /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 < /BC. /BE/BI /BL/BH /BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C1 /BV/BW/BY /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 /BC. /BJ/BG /B7/BC. /BE/BE − /BC. /BF/BG /BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CD /BV/BW/BY /BY/BC /BP/BU /B4 /D8→ /CF/BC /CQ /B5 < /BC. /BE/BJ /BL/BH /BH/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CD /BV/BW/BY /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5/BC. /BH/BI± /BC. /BF/BD /BI/BT/BU/BT/CI/C7 /CE /BC/BH /BZ /BW/BC /BY/BC /BP/BU /B4 /D8→ /CF/BC /CQ /B5/BC. /BC/BC± /BC. /BD/BF± /BC. /BC/BJ /BJ/BT/BU/BT/CI/C7 /CE /BC/BH /C4 /BW/BC /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 < /BC. /BE/BH /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BH /C4 /BW/BC /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5 < /BC. /BK/BC /BL/BH /BK/BT /BV/C7/CB/CC /BT /BC/BH /BW /BV/BW/BY /BYV /B7A /BP/BU /B4 /D8→ /CF/CQ/CA /B5 < /BC. /BE/BG /BL/BH /BK/BT /BV/C7/CB/CC /BT /BC/BH /BW /BV/BW/BY /BY/B7 /BP/BU /B4 /D8→ /CF/B7 /CQ /B5/BC. /BL/BD± /BC. /BF/BJ± /BC. /BD/BF /BL/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BU /BV/BW/BY /BY/BC /BP/BU /B4 /D8→ /CF/BC /CQ 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/DD/CP/D7/D7/D9/D1/CX/D2/CV/D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /D3/CU /BY/BC /BA/D8 /B9/D5/D9/CP /D6/CZ /BY /BV/C6/BV /CR/D3/D9/D4/D0/CX/D2/CV/D7 κutg/BB/A3 /CP/D2/CS κctg/BB/A3 /D8 /B9/D5/D9/CP /D6/CZ /BY /BV/C6/BV /CR/D3/D9/D4/D0/CX/D2/CV/D7 κutg/BB/A3 /CP/D2/CS κctg/BB/A3/D8 /B9/D5/D9/CP /D6/CZ /BY /BV/C6/BV /CR/D3/D9/D4/D0/CX/D2/CV/D7 κutg/BB/A3 /CP/D2/CS κctg/BB/A3 /D8 /B9/D5/D9/CP /D6/CZ /BY /BV/C6/BV /CR/D3/D9/D4/D0/CX/D2/CV/D7 κutg/BB/A3 /CP/D2/CS κctg/BB/A3/CE /BT/C4/CD/BX /B4/CC /CT/CE− /BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BJ /BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /CE /BW/BC κutg/BB/A3 < /BC. /BD/BH /BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /CE /BW/BC κctg/BB/A3/BD/CA/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BE/BF/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE/BA /BT/CQ/D7/CT/D2/CR/CT /D3/CU /D7/CX/D2/CV/D0/CT /D8/D3/D4 /D5/D9/CP /D6/CZ/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/DA/CT/D2/D8/D7 /DA/CX/CP /BY /BV/C6/BV /D8/B9/D9/B9/CV /CP/D2/CS /D8/B9/CR/B9/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D0/CT/CP/CS /D8/D3 /D8/CW/CT /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT/CS/CX/D1/CT/D2/D7/CX/D3/D2/CU/D9/D0 /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 κutg/BB/A3 /CP/D2/CS κctg/BB/A3/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BH/BJ/BH /BH/BJ/BH/BH/BJ/BH /BH/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D8 /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE/CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE/BW/CX/D6/CT/CR/D8 /D4 /D6/D3/CQ /CT/D7 /D3/CU /D8/CW/CT /D8/CQ /CF /CR/D3/D9/D4/D0/CX/D2/CV/CP/D2/CS /D4 /D3/D7/D7/CX/CQ/D0/CT /D2/CT/DB /D4/CW/DD/D7/CX/CR/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE/BA/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BG /BL/BH /BD/BT /BV/C7/CB/CC /BT /BC/BG /C0 /BV/BW/BY /D4 /D4→ /D8/CQ /B7 /CG /B8 /D8/D5 /CQ /B7 /CG < /BD/BK /BL/BH /BE/BT /BV/C7/CB/CC /BT /BC/BE /BV/BW/BY /D4 /D4→ /D8/CQ /B7 /CG < /BD/BF /BL/BH /BF/BT /BV/C7/CB/CC /BT /BC/BE /BV/BW/BY /D4 /D4→ /D8/D5 /CQ /B7 /CG/BD/BT /BV/C7/CB/CC /BT/BC /BG /C0 /CQ /D3/D9/D2/CS/D7 /D7/CX/D2/CV/D0/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3/B9/CR/CT/D7/D7/B8 /D5/prime /D5→ /D8 /CQ /B8 /CP/D2/CS /D8/CW/CT /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CR/CT/D7/D7/B8 /D5/prime/CV→ /D5/D8 /CQ /BA /BU/CP/D7/CT/CS /D3/D2 ∼ /BD/BC/BI /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA/BE/BT /BV/C7/CB/CC /BT /BC/BE /CQ /D3/D9/D2/CS/D7 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /D8/CW/CT /D7 /B9/CR/CW/CP/D2/D2/CT/D0/CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CR/CT/D7/D7/B8 /D5/prime /D5→ /D8 /CQ /BA /BU/CP/D7/CT/CS /D3/D2 ∼ /BD/BC/BI /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA/BF/BT /BV/C7/CB/CC /BT /BC/BE /CQ /D3/D9/D2/CS/D7 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /D8/CW/CT /D8 /B9/CR/CW/CP/D2/D2/CT/D0/CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CR/CT/D7/D7/B8 /D5/prime/CV→ /D5/D8 /CQ /BA /BU/CP/D7/CT/CS /D3/D2 ∼ /BD/BC/BI /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA/CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE/CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE/BW/CX/D6/CT/CR/D8 /D4 /D6/D3/CQ /CT/D7 /D3/CU /D8/CW/CT /D8/CQ /CF /CR/D3/D9/D4/D0/CX/D2/CV/CP/D2/CS /D4 /D3/D7/D7/CX/CQ/D0/CT /D2/CT/DB /D4/CW/DD/D7/CX/CR/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE/BA/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BD. /BG /BG. /BL± /BD. /BG/BG. /BL± /BD. /BG /BG. /BL± /BD. /BG /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /C0 /BW/BC /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /B7 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BG /BL/BH /BE/BT/BU/BT/CI/C7 /CE /BC/BH /C8 /BW/BC /D4 /D4→ /D8/CQ /B7 /CG < /BH. /BC /BL/BH /BE/BT/BU/BT/CI/C7 /CE /BC/BH /C8 /BW/BC /D4 /D4→ /D8/D5 /CQ /B7 /CG < /BD/BC. /BD /BL/BH /BF/BT /BV/C7/CB/CC /BT /BC/BH /C6 /BV/BW/BY /D4 /D4→ /D8/D5 /CQ /B7 /CG < /BD/BF. /BI /BL/BH /BF/BT /BV/C7/CB/CC /BT /BC/BH /C6 /BV/BW/BY /D4 /D4→ /D8/CQ /B7 /CG < /BD/BJ. /BK /BL/BH /BF/BT /BV/C7/CB/CC /BT /BC/BH /C6 /BV/BW/BY /D4 /D4→ /D8/CQ /B7 /CG /B8 /D8/D5 /CQ /B7 /CG/BD/CA/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BC/BA/BL /CU/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /CE/D8/CQ /D8/D3 /BC/BA/BI/BK </vextendsingle/vextendsingle/CE/D8/CQ/vextendsingle/vextendsingle≤ /BD/CP/D8 /BL/BH/B1 /BV/C4/BA /BE/BT/BU/BT/CI/C7 /CE/BC /BH /C8 /CQ /D3/D9/D2/CS/D7 /D7/CX/D2/CV/D0/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CT/CX/D8/CW/CT/D6 /D8/CW/CT /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT/D4 /D6/D3 /CR/CT/D7/D7/B8 /D5/prime /D5→ /D8 /CQ /B8 /D3 /D6 /D8/CW/CT /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CR/CT/D7/D7/B8 /D5/prime/CV→ /D5/D8 /CQ /B8 /CQ/CP/D7/CT/CS /D3/D2 ∼ /BE/BF/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA/BF/BT /BV/C7/CB/CC /BT/BC /BH /C6 /CQ /D3/D9/D2/CS/D7 /D7/CX/D2/CV/D0/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3/B9/CR/CT/D7/D7 /B4 /D5/prime/CV→ /D5/D8 /CQ /B5/B8 /D8/CW/CT /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CF /B9/CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CR/CT/D7/D7 /B4 /D5/prime /D5→ /D8 /CQ /B5/B8 /CP/D2/CS /CU/D6/D3/D1 /D8/CW/CT/CR/D3/D1/CQ/CX/D2/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8 /B9/CP /D2 /CS /D7 /B9/CR/CW/CP/D2/D2/CT/D0/BA /BU/CP/D7/CT/CS /D3/D2 ∼ /BD/BI/BE /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA/CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CB/CX/D2/CV/D0/CT /D8 /B9/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BH /BL/BH /BD/BT/C3/CC /BT/CB /BC/BG /C0/BD /CT±/D4→ /CT±/D8/CG/BD/BT/C3/CC /BT/CB /BC/BG /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D8/D3/D4 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /BY /BV/C6/BV /CX/D2 /CT±/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /C0/BX/CA/BT /DB/CX/D8/CW/BD/BD/BK/BA/BF /D4/CQ− /BD/B8 /CP/D2/CS /CU/D3/D9/D2/CS /BH /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /CT /D3 /D6µ /CR/CW/CP/D2/D2/CT/D0/D7 /DB/CW/CX/D0/CT /BD . /BF/BD± /BC. /BE/BE /CT/DA/CT/D2/D8/D7 /CP /D6/CT/CT/DC/D4 /CT/CR/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /C6/D3 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CU/D3 /D6 /D8/CW/CT /CW/CP/CS/D6/D3/D2/CX/CR/CR/CW/CP/D2/D2/CT/D0/BA /CC/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CUσ /B4 /CT/D4→ /CT/D8/CG /B5 /BP /BC. /BE/BL /B7/BC. /BD/BH − /BC. /BD/BG /D4/CQ /CP/D8√ s /BP/BF/BD/BL /BZ/CT/CE /CV/CX/DA/CT/D7 /D8/CW/CT /D5/D9/D3/D8/CT/CS /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /CX/CU /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CS/D9/CT /D8/D3 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/AD/D9/CR/D8/D9/CP/D8/CX/D3/D2/BA/D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BK/CC /CT/CE/D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE/C7/D2/D0/DD /D8/CW/CT /AC/D2/CP/D0 /CR/D3/D1/CQ/CX/D2/CT/CS /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CC /CT/DA/CP/D8/D6/D3/D2 /CA/D9/D2 /C1 /CQ /DD/D8/CW/CT /BV/BW/BY /CP/D2/CS /BW/BC /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D5/D9/D3/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH. /BI/BL± /BD. /BE/BD± /BD. /BC/BG /BD/BT/BU/BT/CI/C7 /CE /BC/BF /BT /BW/BC /BV/D3/D1/CQ/CX/D2/CT/CS /CA/D9/D2 /C1 /CS/CP/D8/CP /BI. /BH /B7/BD. /BJ − /BD. /BG /BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /BT /BV/BW/BY /BV/D3/D1/CQ/CX/D2/CT/CS /CA/D9/D2 /C1 /CS/CP/D8/CP/BD/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /BD/BD/BC /D4/CQ− /BD/D3/CU /CC /CT/DA/CP/D8/D6/D3/D2 /CA/D9/D2 /C1 /CS/CP/D8/CP/BA /BT/D7/D7/D9/D1/CT /D1/D8 /BP /BD/BJ/BE/BA/BD /BZ/CT/CE/BA /BE/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /BD/BC/BH /D4/CQ− /BD/D3/CU /CC /CT/DA/CP/D8/D6/D3/D2 /CA/D9/D2 /C1 /CS/CP/D8/CP/BA /BT/D7/D7/D9/D1/CT /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE/D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK. /BF± /BD. /BC /B7/BE. /BC − /BD. /BH± /BC. /BH /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BW /BV/BW/BY ≥ /BI /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BJ. /BG± /BD. /BG± /BD. /BC /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /C7 /BW/BC /lscript/lscript /B7 /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BG. /BH /B7/BE. /BC − /BD. /BL /B7/BD. /BG − /BD. /BD± /BC. /BF /BF/BT/BU/BT/CI/C7 /CE /BC/BJ /C8 /BW/BC ≥ /BI /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BI. /BG /B7/BD. /BF − /BD. /BE± /BC. /BJ± /BC. /BG /BG/BT/BU/BT/CI/C7 /CE /BC/BJ /CA /BW/BC /lscript /B7≥ /BG /CY/CT/D8/D7 /BI. /BI± /BC. /BL± /BC. /BG /BH/BT/BU/BT/CI/C7 /CE /BC/BI /CG /BW/BC /lscript /B7 /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BK. /BJ± /BC. /BL /B7/BD. /BD − /BC. /BL /BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CI /BV/BW/BY /lscript /B7 /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BH. /BK± /BD. /BE /B7/BC. /BL − /BC. /BJ /BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BV /BV/BW/BY /D1/CX/D7/D7/CX/D2/CV /BX/CC /B7 /CY/CT/D8/D7/B8 /DA/D8/DC /CQ /B9/D8/CP/CV /BJ. /BH± /BE. /BD /B7/BF. /BF − /BE. /BE /B7/BC. /BH − /BC. /BG /BK/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BX /BV/BW/BY /BI/DF /BK /CY/CT/D8/D7/B8 /CQ /B9/D8/CP/CV /BK. /BL± /BD. /BC /B7/BD. /BD − /BD. /BC /BL/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BY /BV/BW/BY /lscript /B7≥ /BF /CY/CT/D8/D7/B8 /CQ /B9/D8/CP/CV/BK. /BI /B7/BD. /BI − /BD. /BH± /BC. /BI /BD/BC/BT/BU/BT/CI/C7 /CE /BC/BH /C9 /BW/BC /lscript /B7 /D2 /CY/CT/D8/D7/BK. /BI /B7/BF. /BE − /BE. /BJ± /BD. /BD± /BC. /BI /BD/BD/BT/BU/BT/CI/C7 /CE /BC/BH /CA /BW/BC /CS/CX/B9/D0/CT/D4/D8/D3/D2 /B7 /D2 /CY/CT/D8/D7/BI. /BJ /B7/BD. /BG − /BD. /BF /B7/BD. /BI − /BD. /BD± /BC. /BG /BD/BE/BT/BU/BT/CI/C7 /CE /BC/BH /CG /BW/BC /lscript /B7 /CY/CT/D8/D7 /BB /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7/BH. /BF± /BF. /BF /B7/BD. /BF − /BD. /BC /BD/BF/BT /BV/C7/CB/CC /BT /BC/BH /CB /BV/BW/BY /lscript /B7 /CY/CT/D8/D7 /BB /D7/D3/CU/D8 µ /CQ /B9/D8/CP/CV/BI. /BI± /BD. /BD± /BD. /BH /BD/BG/BT /BV/C7/CB/CC /BT /BC/BH /CC /BV/BW/BY /lscript /B7 /CY/CT/D8/D7 /BB /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7/BI. /BC /B7/BD. /BH − /BD. /BI /B7/BD. /BE − /BD. /BF /BD/BH/BT /BV/C7/CB/CC /BT /BC/BH /CD /BV/BW/BY /lscript /B7 /CY/CT/D8/D7 /BB /CZ/CX/D2/CT/D1/CP/D8/CX/CR/D7 /B7 /DA/D8/DC /CQ /B9/D8/CP/CV/BH. /BI /B7/BD. /BE − /BD. /BD /B7/BC. /BL − /BC. /BI /BD/BI/BT /BV/C7/CB/CC /BT /BC/BH /CE /BV/BW/BY /lscript /B7 /D2 /CY/CT/D8/D7/BJ. /BC /B7/BE. /BG − /BE. /BD /B7/BD. /BI − /BD. /BD± /BC. /BG /BD/BJ/BT /BV/C7/CB/CC /BT /BC/BG /C1 /BV/BW/BY /CS/CX/B9/D0/CT/D4/D8/D3/D2 /B7 /CY/CT/D8/D7 /B7 /D1/CX/D7/D7/CX/D2/CV/BX/CC /BD/BU/CP/D7/CT/CS /D3/D2 /BD/BA/BC/BE /CU/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /CU /D3 /D6 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA/CB/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /CQ /B9/D8/CP/CV/CP/D2/CS /D2/CT/D9/D6/CP/D0 /D2/CT/D8 /DB /D3 /D6/CZ /D7/CT/D0/CT/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D9/D7/CT/CS /D8/D3 /CP/CR/CW/CX/CT/DA/CT /CP /D7/CX/CV/D2/CP/D0/B9/D8/D3/B9/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D6/CP/D8/CX/D3 /D3/CU /CP/CQ /D3/D9/D8 /BD/BB/BE/BA /BE/BU/CP/D7/CT/CS /D3/D2 /BG/BE/BH /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /BY /D3 /D6 /D1/D8 /BP /BD/BJ/BC/BA/BL /BZ/CT/CE/B8/BJ. /BK± /BD. /BK/B4/D7/D8/CP/D8 /B7 /D7/DD/D7/D8/B5 /D4/CQ /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /BF/BU/CP/D7/CT/CS /D3/D2 /BG/BC/BH ± /BE/BH /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /CU /D3 /D6/D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA /CB/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /CQ /B9/D8/CP/CV/CP/D2/CS /D2/CT/D9/D6/CP/D0 /D2/CT/D8 /DB /D3 /D6/CZ /CP /D6/CT /D9/D7/CT/CS /D8/D3 /D7/CT/D4/CP /D6/CP/D8/CT /D8/CW/CT /D7/CX/CV/D2/CP/D0/CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /BG/BU/CP/D7/CT/CS /D3/D2 /BG/BE/BH /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /BT/D7/D7/D9/D1/CT/D7 /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/CU /D3 /D6 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA /BH/BU/CP/D7/CT/CS /D3/D2 ∼ /BG/BE/BH /D4/CQ− /BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /D3/D2/CT /CX/D7 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA /BI/BU/CP/D7/CT/CS /D3/D2 ∼ /BF/BD/BK /D4/CQ− /BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /D1/D8 /BP /BD/BJ/BK /BZ/CT/CE/BA /CC/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/CW/CP/D2/CV/CT/D7 /CQ /DD± /BC. /BC/BK/D4/CQ /CU/D3 /D6 /CT/CP/CR/CW ∓ /BD /BZ/CT/CE /CR/CW/CP/D2/CV/CT /CX/D2 /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS /D1/D8 /BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CQ /B9/D8/CP/CV/BA /BY /D3 /D6/CP /D8/D0/CT/CP/D7/D8 /D8 /DB /D3 /CQ /B9/D8/CP/CV/CV/CT/CS /CY/CT/D8/D7/B8 /D8 /D8 /D7/CX/CV/D2/CP/D0 /D3/CU /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BH σ /CX/D7 /CU/D3/D9/D2/CS/B8 /CP/D2/CS /D8/CW/CT /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2 /CX/D7 /BD/BC . /BD /B7/BD. /BI − /BD. /BG /B7/BE. /BC − /BD. /BF /D4/CQ /CU/D3 /D6 /D1/D8 /BP /BD/BJ/BK /BZ/CT/CE/BA /BJ/BU/CP/D7/CT/CS /D3/D2 ∼ /BF/BD/BD /D4/CQ− /BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /D1/D8 /BP /BD/BJ/BK /BZ/CT/CE/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D8/CW/CT/D7/CT/CR/D3/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/BA /BY /D3 /D6 /D1/D8 /BP /BD/BJ/BH /BZ/CT/CE/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /BI . /BC± /BD. /BE /B7/BC. /BL − /BC. /BJ /BA /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /AC/D6/D7/D8/BV/BW/BY /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /DB/CX/D8/CW/D3/D9/D8 /D0/CT/D4/D8/D3/D2 /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2/B8 /CP/D2/CS /CW/CT/D2/CR/CT /CX/D8 /CW/CP/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/D8 /D3 /D8 /CW /CT /CF→ τν /D1/D3 /CS/CT/BA /BK/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BX /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D8 /D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CP/D0/D0 /CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D1/D3 /CS/CT /CQ /DD /D7/CT/D0/CT/CR/D8/CX/D2/CV/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /BI /D8/D3 /BK /CY/CT/D8/D7 /CP/D2/CS /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CQ/B9/CY/CT/D8/BA /CB/BB/BU /BP /BD/BB/BH /CW/CP/D7 /CQ /CT/CT/D2/CP/CR/CW/CX/CT/DA/CT/CS/BA /BU/CP/D7/CT/CS /D3/D2 /BF/BD/BD /D4/CQ− /BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /D1/D8 /BP /BD/BJ/BK /BZ/CT/CE/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8/D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /D3/D2/CT /CX/D7 /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /BA /BL/BU/CP/D7/CT/CS /D3/D2 ∼ /BF/BD/BK /D4/CQ− /BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /D1/D8 /BP /BD/BJ/BK /BZ/CT/CE/BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CQ /B9/D8/CP/CV/BA /BY /D3 /D6/CP/D8 /D0/CT/CP/D7/D8 /D8 /DB /D3 /CQ /B9/D8/CP/CV/CV/CT/CS /CY/CT/D8/D7/B8 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7 /BD/BD . /BD /B7/BE. /BF − /BD. /BL /B7/BE. /BH − /BD. /BL /D4/CQ/BA /BD/BC/BT/BU/BT/CI/C7 /CE/BC /BH /C9 /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DB/CX/D8/CW ∼ /BE/BF/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP/B8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CF /D4/D0/D9/D7 /D2/B9/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /DB/CW/CT/D6/CT /CF /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /D3 /D6µ/D4/D0/D9/D7 /D2/CT/D9/D8/D6/CX/D2/D3/B8 /CP/D2/CS /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /D3/CU /D8/CW/CT /CY/CT/D8/D7 /CX/D7 /CQ /B9/CY/CT/D8 /D0/CX/CZ /CT/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CP/CR/CR/D3/D9/D2/D8/D7 /CU/D3 /D6 /D8/CW/CT /D0/D9/D1/CX/D2/D3/D7/CX/D8 /DD /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA 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/C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CQ/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BI/BK> /BE/BI/BK> /BE/BI/BK> /BE/BI/BK/BL/BH /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BV /BV/BW/BY /BU/B4 /CQ/prime→ /CQ/CI /B5 /BP /BD /CP/D7/D7/D9/D1/CT/CS > /BD/BL/BC> /BD/BL/BC> /BD/BL/BC> /BD/BL/BC/BL/BH /BE/BT /BV/C7/CB/CC /BT /BC/BF /BV/BW/BY /D5/D9/CP/D7/CX/B9/D7/D8/CP/CQ/D0/CT /CQ/prime > /BD/BE/BK> /BD/BE/BK> /BD/BE/BK> /BD/BE/BK/BL/BH /BF/BT/BU/BT /BV/C0/C1 /BL/BH /BY /BW/BC /lscript/lscript /B7/CY /CT /D8 /D7 /B8 /lscript /B7 /CY/CT/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BL/BL /BL/BH /BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BV/BW/BY /C6/BV/BM /CQ/prime→ /CQ/CI > /BD/BG/BK /BL/BH /BH/BT/BU/BX /BL/BK /C6 /BV/BW/BY /C6/BV/BM /CQ/prime→ /CQ/CI /B7/CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC > /BL/BI /BL/BH /BI/BT/BU/BT /BV/C0/C1 /BL/BJ /BW /BW/BC /C6/BV/BM /CQ/prime→ /CQγ > /BJ/BH /BL/BH /BJ/C5/CD/C3/C0/C7/C8 /BT/BW/BA/BA/BA /BL/BF /CA/CE/CD/BX /C6/BV/BM /CQ/prime→ /CQ/lscript/lscript > /BK/BH /BL/BH /BK/BT/BU/BX /BL/BE /BV/BW/BY /BV/BV/BM/lscript/lscript > /BJ/BE /BL/BH /BL/BT/BU/BX /BL/BC /BU /BV/BW/BY /BV/BV/BM /CT /B7µ > /BH/BG /BL/BH /BD/BC/BT/C3/BX/CB/CB/C7/C6 /BL/BC /CD/BT/BE /BV/BV/BM /CT /B7 /CY/CT/D8/D7 /B7 /D1/CX/D7/D7/CX/D2/CV /BX/CC > /BG/BF /BL/BH /BD/BD/BT/C4/BU/BT/C2/BT/CA /BL/BC /BU /CD/BT/BD /BV/BV/BMµ /B7/CY /CT /D8 /D7 > /BF/BG /BL/BH /BD/BE/BT/C4/BU/BT/C2/BT/CA /BK/BK /CD/BT/BD /BV/BV/BM /CT /D3 /D6µ /B7 /CY/CT/D8/D7/BD/CA/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BD/BA/BC/BI /CU/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /C6/D3 /CT/DC/CR/CT/D7/D7 /CU/D6/D3/D1 /D8/CW/CT /CB/C5 /CI /B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /CX/D7 /CU/D3/D9/D2/CS/DB/CW/CT/D2 /CI /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT/CT /D3 /D6µµ /BA/CC /CW /CT /D1/CQ/prime /CQ /D3/D9/D2/CS /CX/D7 /CU/D3/D9/D2/CS /CQ /DD/CR /D3 /D1 /D4 /CP /D6/CX/D2/CV/D8/CW/CT /D6/CT/D7/D9/D0/D8/CX/D2/CV /D9/D4/D4 /CT/D6/CQ /D3/D9/D2/CS /D3/D2 σ /B4 /CQ/prime /CQ/prime/B5 /CJ/BD/B9/B4/BD/B9/BU/B4 /CQ/prime→ /CQ/CI /B5/B5 /BE/CL /CP/D2/CS /D8/CW/CT /C4/C7 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D8/CW/CT /CQ/prime/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BF/BK /D3/CU /D8/CW/CT /CP /D6/D8/CX/CR/D0/CT/BA /BE/BT /BV/C7/CB/CC /BT /BC/BF /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /CU/D3/D9/D6/D8/CW /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D5/D9/CP /D6/CZ/D7 /CX/D2 /D8/CW/CT /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D3/CU /BL/BC/D4/CQ− /BD/D3/CU√ /D7 /BP/BD/BA/BK /CC /CT/CE /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CQ /DD /D9/D7/CX/D2/CV/D8/CW/CT /D1/D9/D3/D2/B9/D0/CX/CZ /CT /D4 /CT/D2/CT/D8/D6/CP/D8/CX/D3/D2 /CP/D2/CS /CP/D2/D3/D1/CP/D0/D3/D9/D7/D0/DD/CW/CX/CV/CW /CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /CT/D2/CT/D6/CV/DD /D0/D3/D7/D7 /D7/CX/CV/D2/CP/D8/D9/D6/CT/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D0/D3 /DB /CT/D6 /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CU/D3 /D6 /D8/CW/CT /CR/CW/CP /D6/CV/CT/B4/BE/BB/BF/B5/CT /D5/D9/CP /D6/CZ /B4 /D8/prime/B5 /CX/D7 /BE/BE/BC /BZ/CT/CE/BA /CC/CW/CT /D8/prime/CQ /D3/D9/D2/CS /CX/D7 /CW/CX/CV/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /CQ/prime/CQ /D3/D9/D2/CS /CQ /CT/CR/CP/D9/D7/CT /D8/prime/CX/D7/D1/D3 /D6/CT /D0/CX/CZ /CT/D0/DD /D8/D3 /D4 /D6/D3 /CS/D9/CR/CT /CR/CW/CP /D6/CV/CT/CS /CW/CP/CS/D6/D3/D2/D7 /D8/CW/CP/D2 /CQ/prime/BA /CC/CW/CT /BL/BH/B1 /BV/C4 /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6/D8 /CW /CT/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/BA/BF/BT/BU/BT /BV/C0/C1 /BL/BH /BY /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /D8/D3/D4/B9/D5/D9/CP /D6/CZ /CP/D0/D7/D3 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CQ/prime/CP/D2/CS /D8/prime/D5/D9/CP /D6/CZ/D7 /D8/CW/CP/D8 /CS/CT/CR/CP /DD/D4 /D6/CT/B9/CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /CX/D2/D8/D3 /CF /BA /CB/CT/CT /BY/CA/C7/BZ/BZ/BT /CC/CC /BL/BJ/BA/BG/BT/BY/BY /C7 /C4 /BW /BX /CA/BC /BC/D0 /D3 /D3 /CZ /CT/CS /CU/D3 /D6 /CQ/prime/D8/CW/CP/D8 /CS/CT/CR/CP /DD/D7 /CX/D2 /D8/D3 /CQ /B7 /CI /BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6/CX /D7 /CQ/CQ/CI /CI/CT/DA/CT/D2/D8/D7 /DB/CW/CT/D6/CT /D3/D2/CT /CI /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CT /B7/CT−/D3 /D6µ /B7µ−/CP/D2/CS /D8/CW/CT /D3/D8/CW/CT/D6 /CI /CS/CT/CR/CP /DD/D7 /CW/CP/CS/D6/D3/D2/CX/CR/CP/D0/D0/DD /BA/CC/CW/CT /CQ /D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CQ/prime→ /CQ/CI /B5/BP /BD/BC/BC/B1/BA /BU/CT/D8 /DB /CT/CT/D2 /BD/BC/BC /BZ/CT/CE /CP/D2/CS /BD/BL/BL /BZ/CT/CE/B8 /D8/CW/CT /BL/BH/B1/BV/C4/D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 σ /B4 /CQ/prime→ /CQ/prime/B5× /BU /BE/B4 /CQ/prime→ /CQ/CI /B5 /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /B4/D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE/B5/BA/BH/BT/BU/BX /BL/BK /C6 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CI→ /CT /B7/CT−/CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /CS/CX/D7/D4/D0/CP/CR/CT/CS /DA/CT/D6/D8/CX/CR/CT/D7/BA /C9/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7/BU/B4 /CQ/prime→ /CQ/CI /B5/BP/BD /CP/D2/CS /CRτb/prime /BP/BD /CR/D1/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D0/D3 /DB /CT/D6 /D8/CW/CP/D2 /D1/CI /B7 /D1/CQ /B4∼ /BL/BI /BZ/CT/CE/B5 /CX/CU/CRτ> /BE/BE /CR/D1 /D3 /D6 /CRτ< /BC. /BC/BC/BL /CR/D1/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG/BA/BI/BT/BU/BT /BV/C0/C1 /BL/BJ /BW /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /CQ/prime/D8/CW/CP/D8 /CS/CT/CR/CP /DD/D7 /D1/CP/CX/D2/D0/DD /DA/CX/CP /BY /BV/C6/BV/BA /CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2/CT/CS /BL/BH/B1/BV/C4 /D9/D4/D4 /CT/D6/CQ /D3/D9/D2/CS/D7 /D3/D2 /BU/B4 /CQ/prime /CQ/prime→γ /B7 /BF /CY/CT/D8/D7/B5 /CP/D2/CS /BU/B4 /CQ/prime /CQ/prime→ /BEγ /B7 /BE /CY/CT/D8/D7/B5/B8 /DB/CW/CX/CR/CW /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS/CP/D7 /D8/CW/CT /D0/D3 /DB /CT/D6 /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /D1/CQ/prime> /D1/CI /B7 /D1/CQ /BA/BJ/C5/CD/C3/C0/C7/C8 /BT/BW/C0/CH /BT /CH /BT /BL/BF /CP/D2/CP/D0/DD/DE/CT /BV/BW/BY /CS/CX/D0/CT/D4/D8/D3/D2 /CS/CP/D8/CP /D3/CU /BT/BU/BX /BL/BE /BZ /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /CP /D2/CT/DB/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/CX/D2/CV/DA/CX/CP /AD/CP/DA/D3 /D6/B9/CR/CW/CP/D2/CV/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CQ/prime→/CQ/lscript /B7/lscript−/B5/BP/BD/B1/BA /BY /D3 /D6 /CP/D2 /CT/DC/D3/D8/CX/CR /D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/CX/D2/CV/D3/D2/D0/DD /DA/CX/CP /DA/CX/D6/D8/D9/CP/D0 /CI /CJ/BU/B4 /CQ/lscript /B7/lscript−/B5 /BP /BF/B1/CL/B8 /D8/CW/CT/D0/CX/D1/CX/D8 /CX/D7 /BK/BH /BZ/CT/CE/BA /BK/BT/BU/BX /BL/BE /CS/CX/D0/CT/D4/D8/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D0/CX/D1/CX/D8 /D3/CU > /BK/BH /BZ/CT/CE /CP/D8 /BV/C4/BP/BL/BH/B1 /CP/D0/D7/D3 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CQ/prime/D5/D9/CP /D6/CZ/D7/B8 /CP/D7/CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /BT/BU/BX /BL/BC /BU /BA/BL/BT/BU/BX /BL/BC /BU /CT/DC/CR/D0/D9/CS/CT /D8/CW/CT /D6/CT/CV/CX/D3/D2 /BE/BK/DF /BJ/BE /BZ/CT/CE/BA/BD/BC/BT/C3/BX/CB/CB/C7/C6 /BL/BC /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CX/D2/CV /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /DB/CX/D8/CW /D4/CC> /BD/BE /BZ/CT/CE/B8 /D1/CX/D7/D7/CX/D2/CV/D1/D3/D1/CT/D2/D8/D9/D1 > /BD/BH /BZ/CT/CE/B8 /CP/D2/CS /CP /CY/CT/D8 /DB/CX/D8/CW /BX/CC> /BD/BC /BZ/CT/CE/B8/vextendsingle/vextendsingleη/vextendsingle/vextendsingle< /BE. /BE/B8 /CP/D2/CS /CT/DC/CR/D0/D9/CS/CT/CS /D1/CQ/prime/CQ/CT /D8 /DB /CT/CT/D2 /BF/BC /CP/D2/CS /BI/BL /BZ/CT/CE/BA/BD/BD/BY /D3 /D6 /D8/CW/CT /D6/CT/CS/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /CS/D9/CT /D8/D3 /D2/D3/D2/B9/CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D7 /B8/D7 /CT /CT/BY /CX /CV/BA /BD /BL/D3 /CU/BT/C4/BU/BT/C2/BT/CA /BL/BC /BU /BA/BD/BE/BT/C4/BU/BT/C2/BT/CA /BK/BK /D7/D8/D9/CS/DD /CT/DA/CT/D2/D8/D7 /CP/D8 /BX/CR/D1 /BP /BH/BG/BI /CP/D2/CS /BI/BF/BC /BZ/CT/CE /DB/CX/D8/CW /CP /D1/D9/D3/D2 /D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /CT/D0/CT/CR/D8/D6/D3/D2/B8/CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /D3/D2/CT /D3 /D6/D1 /D3 /D6/CT /CY/CT/D8/D7 /CP/D2/CS /AC/D2/CS /CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /C5/D3/D2/D8/CT /BV/CP /D6/D0/D3 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/D1 /CP/D2/CS /CQ /D3/D8/D8/D3/D1/B8 /DB/CX/D8/CW/D3/D9/D8 /D8/CW/CT /D2/CT/CT/CS /CU/D3 /D6 /CP /D2/CT/DB /D5/D9/CP /D6/CZ/BA /CC/CW/CT /D0/D3 /DB /CT/D6 /D1/CP/D7/D7/D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D9/D7/CX/D2/CV/CP /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /CT/D7/D8/CX/D1/CP/D8/CT /CU/D3 /D6 /D8/CW/CT /CQ/prime /CQ/prime/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/CP/D2/CS /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV/D8/CW/CP/D8 /CX/D8 /CR/CP/D2/D2/D3/D8 /CQ /CT /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CF /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CX/D7/D6/CT/DA/CX/D7/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /CU/D9/D0/D0 /C7 /B4α /BF/D7 /B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /BT/C4 /CC /BT/CA/BX/C4/C4/C1 /BK/BK/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CQ/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CQ/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CQ/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CQ/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /CT /B7/CT−/BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CB/CT/CP /D6/CR/CW /CU/D3 /D6 /CW/CP/CS/D6/D3/D2/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV/CP /CU/D3/D9/D6/D8/CW/B9/CV /CT/D2/CT/D6/CP/D8/CX/D3/D2 − /BD/BB/BF /D5/D9/CP /D6/CZ /CS/CT/D2/D3/D8/CT/CS /CQ/prime/BA/CC/CW/CT /D0/CP/D7/D8 /CR/D3/D0/D9/D1/D2 /D7/D4 /CT/CR/CX/AC/CT/D7 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /B4 /BV/BV /CS/CT/D2/D3/D8/CT/D7 /D8/CW/CT /CR/D3/D2/B9/DA/CT/D2/D8/CX/D3/D2/CP/D0 /CR/CW/CP /D6/CV/CT/CS/B9/CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/B5 /CP/D2/CS /D8/CW/CT /CT/DA/CT/D2/D8 /D7/CX/CV/D2/CP/D8/D9/D6/CT /DB/CW/CX/CR/CW /CX/D7 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG/BI. /BC> /BG/BI. /BC> /BG/BI. /BC> /BG/BI. /BC/BL/BH /BD/BF/BW/BX/BV/BT/C5/C8 /BL/BC /BY /BT/C4/BX/C8 /CP/D2/DD /CS/CT/CR/CP /DD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D2/D3/D2/CT /BL/BI/DF /BD/BC/BF /BL/BH /BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /BW/C4/C8/C0 /CQ/prime→ /CQ/CI /B8 /CR/CF/BD/BH/BT/BW/CA/C1/BT/C6/C1 /BL/BF /BZ /C4/BF /C9/D9/CP /D6/CZ /D3/D2/CX/D9/D1 > /BG/BG. /BJ /BL/BH /BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /A0/B4 /CI /B5 > /BG/BH /BL/BH /BT/BU/CA/BX/CD /BL/BD /BY /BW/C4/C8/C0 /A0/B4 /CI /B5/D2/D3/D2/CT /BD/BL . /BG/DF /BE/BK. /BE /BL/BH /BT/BU/BX /BL/BC /BW /CE/C6/CB /BT/D2/DD /CS/CT/CR/CP /DD/BN /CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BG/BH. /BC /BL/BH /BT/BU/CA/BX/CD /BL/BC /BW /BW/C4/C8/C0 /BU/B4 /BV/BV /B5 /BP /BD/BN /CT/DA/CT/D2/D8/D7/CW/CP/D4 /CT > /BG/BG. /BH /BL/BH /BD/BI/BT/BU/CA/BX/CD /BL/BC /BW /BW/C4/C8/C0 /CQ/prime→ /CR/C0−/B8 /C0−→ /CR/D7 /B8τ−ν > /BG/BC. /BH /BL/BH /BD/BJ/BT/BU/CA/BX/CD /BL/BC /BW /BW/C4/C8/C0 /A0/B4 /CI→ /CW/CP/CS/D6/D3/D2/D7/B5 > /BE/BK. /BF /BL/BH /BT/BW /BT /BV/C0/C1 /BL/BC /CC/C7/C8/CI /BU/B4/BY /BV/C6/BV/B5/BP/BD/BC/BC/B1/BN /CX/D7/D3/D0/BA γ /D3 /D6/BG/CY /CT /D8 /D7 > /BG/BD. /BG /BL/BH /BD/BK/BT/C3/CA/BT /CF/CH /BL/BC /BU /C7/C8 /BT/C4 /BT/D2/DD /CS/CT/CR/CP /DD/BN /CP/CR/D3/D4/D0/CP/D2/CP /D6/CX/D8 /DD > /BG/BH. /BE /BL/BH /BD/BK/BT/C3/CA/BT /CF/CH /BL/BC /BU /C7/C8 /BT/C4 /BU/B4 /BV/BV /B5 /BP /BD/BN /CP/CR/D3/D4/D0/CP/B9/D2/CP /D6/CX/D8 /DD > /BG/BI /BL/BH /BD/BL/BT/C3/CA/BT /CF/CH /BL/BC /C2 /C7/C8 /BT/C4 /CQ/prime→γ /B7 /CP/D2/DD > /BE/BJ. /BH /BL/BH /BE/BC/BT/BU/BX /BK/BL /BX /CE/C6/CB /BU/B4 /BV/BV /B5/BP /BD /BN µ /B8 /CT/D2/D3/D2/CT /BD/BD . /BG/DF /BE/BJ. /BF /BL/BH /BE/BD/BT/BU/BX /BK/BL /BZ /CE/C6/CB /BU/B4 /CQ/prime→ /CQγ /B5> /BD/BC/B1/BN/CX/D7/D3/D0/CP/D8/CT/CS γ > /BG/BG. /BJ /BL/BH /BE/BE/BT/BU/CA/BT/C5/CB /BK/BL /BV /C5/CA/C3/BE /BU/B4 /BV/BV /B5/BP /BD/BC/BC/B1/BN /CX/D7/D3/D0/BA/D8/D6/CP/CR/CZ > /BG/BE. /BJ /BL/BH /BE/BE/BT/BU/CA/BT/C5/CB /BK/BL /BV /C5/CA/C3/BE /BU/B4 /CQ/CV /B5/BP /BD/BC/BC/B1/BN /CT/DA/CT/D2/D8/D7/CW/CP/D4 /CT > /BG/BE. /BC /BL/BH /BE/BE/BT/BU/CA/BT/C5/CB /BK/BL /BV /C5/CA/C3/BE /BT/D2/DD /CS/CT/CR/CP /DD/BN /CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BE/BK. /BG /BL/BH /BE/BF, /BE/BG/BT/BW /BT /BV/C0/C1 /BK/BL /BV /CC/C7/C8/CI /BU/B4 /BV/BV /B5/BP /BD /BN µ > /BE/BK. /BK /BL/BH /BE/BH/BX/C6/C7 /BK/BL /BT/C5/CH /BU/B4 /BV/BV /B5/greaterorsimilar /BL/BC/B1/BN µ /B8 /CT > /BE/BJ. /BE /BL/BH /BE/BH, /BE/BI/BX/C6/C7 /BK/BL /BT/C5/CH /CP/D2/DD /CS/CT/CR/CP /DD/BN /CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BE/BL. /BC /BL/BH /BE/BH/BX/C6/C7 /BK/BL /BT/C5/CH /BU/B4 /CQ/prime→ /CQ/CV /B5/greaterorsimilar /BK/BH/B1/BN/CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BE/BG. /BG /BL/BH /BE/BJ/C1/BZ/BT/CA/BT/CB/C0/C1 /BK/BK /BT/C5/CH µ /B8 /CT > /BE/BF. /BK /BL/BH /BE/BK/CB/BT /BZ/BT /CF /BT /BK/BK /BT/C5/CH /CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BE/BE. /BJ /BL/BH /BE/BL/BT/BW/BX/CE /BT /BK/BI /C5/CA/C3/C2 µ > /BE/BD /BF/BC/BT/C4 /CC/C0/C7/BY/BY /BK/BG /BV /CC /BT/CB/CB /CA /B8 /CT/DA/CT/D2/D8 /D7/CW/CP/D4 /CT > /BD/BL /BF/BD/BT/C4 /CC/C0/C7/BY/BY /BK/BG /C1 /CC /BT/CB/CB /BT/D4/D0/CP/D2/CP /D6/CX/D8 /DD/BD/BF/BW/BX/BV/BT/C5/C8 /BL/BC /BY /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/B8 /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /D4/CW/D3/D8/D3/D2/D7/B8 /CP/D2/CS /CU/D3 /D6 /CU/D3/D9/D6/B9/CY/CT/D8/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /D1/D3 /CS/CT/D7 /CQ/prime→ /CQ/CV /CU/D3 /D6/BU /B4 /CQ/prime→ /CQ/CV /B5> /BI/BH/B1 /CQ/prime→ /CQγ /CU/D3 /D6/BU /B4 /CQ/prime→ /CQγ /B5 > /BH/B1 /CP /D6/CT /CT/DC/CR/D0/D9/CS/CT/CS/BA /BV/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CS/CT/CR/CP /DD/DB /CT/D6/CT /D2/D3/D8 /CS/CX/D7/CR/D9/D7/D7/CT/CS/BA/BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BJ /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /CQ/prime/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /BX/CR/D1 /BP/BD/BL/BI/DF /BE/BC/BL /BZ/CT/CE/B8 /DB/CX/D8/CW /BG/BE/BC /D4/CQ− /BD/BA/C6/D3 /D7/CX/CV/D2/CP/D0 /D0/CT/CP/CS/D7 /D8/D3 /D8/CW/CT /BL/BH/B1 /BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /BU/B4 /CQ/prime→ /CQ/CI /B5 /CP/D2/CS /BU/B4 /CQ/prime→ /CR/CF /B5/CU /D3 /D6 /D1/CQ/prime/BP /BL/BI /D8/D3 /BD/BC/BF /BZ/CT/CE/BA /BD/BH/BT/BW/CA/C1/BT/C6/C1 /BL/BF /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /DA/CT/CR/D8/D3 /D6 /D5/D9/CP /D6/CZ /D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D7 /D2/CT/CP /D6 /CI /CP/D2/CS /CV/CX/DA/CT /D0/CX/D1/CX/D8 /D3/D2 /D5/D9/CP /D6/CZ /D3/D2/CX/D9/D1/B9/CI /D1/CX/DC/CX/D2/CV/D4/CP /D6/CP/D1/CT/D8/CT/D6 δ /D1 /BE< /B4/BD/BC/DF /BF/BC/B5 /BZ/CT/CE /BE/B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /BK/BK/DF/BL/BG . /BH /BZ/CT/CE/BA /CD/D7/CX/D2/CV/CA/CX/CR/CW/CP /D6/CS/D7/D3/D2 /D4 /D3/D8/CT/D2/D8/CX/CP/D0/B8 /CP /BD/CB /B4 /CQ/prime /CQ/prime/B5 /D7/D8/CP/D8/CT /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BK/BJ . /BJ/DF/BL/BG. /BJ/BZ /CT /CE /BA/CC/CW/CX/D7 /D6/CP/D2/CV/CT /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D8/CW/CT /D4 /D3/D8/CT/D2/D8/CX/CP/D0 /CR/CW/D3/CX/CR/CT/BA/BD/BI/BT/BU/CA/BX/CD /BL/BC /BW /CP/D7/D7/D9/D1/CT/CS /D1/C0−< /D1/CQ/prime− /BF /BZ/CT/CE/BA/BD/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/CA/BX/CD /BL/BD /BY /BA/BD/BK/BT/C3/CA/BT /CF/CH /BL/BC /BU /D7/CT/CP /D6/CR/CW /DB /CP/D7 /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /D8/D3 /CS/CP/D8/CP /D2/CT/CP /D6 /D8/CW/CT /CI /D4 /CT/CP/CZ /CP/D8 /BX/CR/D1 /BP/BL /BD. /BE/BI /BZ/CT/CE /CP/D8/C4/BX/C8 /BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BE/BF . /BI /CP/D2/CS /BG/BD . /BG /BZ/CT/CE /CX/CU /D2/D3 /C0 /B7/CS/CT/CR/CP /DD/D7 /CT/DC/CX/D7/D8/BA /BY /D3 /D6/CR/CW/CP /D6/CV/CT/CS /C0/CX/CV/CV/D7 /CS/CT/CR/CP /DD/D7 /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7 /CP /D6/CT /CQ /CT/D8 /DB /CT/CT/D2 /B4 /D1/C0 /B7 /B7/BD. /BH /BZ/CT/CE/B5 /CP/D2/CS /BG/BH . /BH/BZ/CT/CE/BA/BD/BL/BT/C3/CA/BT /CF/CH /BL/BC /C2 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CX/D7/D3/D0/CP/D8/CT/CS /D4/CW/D3/D8/D3/D2/D7 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD /CP/D2/CS /CS/CT/D6/CX/DA/CT/BU/B4 /CI→ /CQ/prime /CQ/prime/B5· /BU/B4 /CQ/prime→γ /CG/B5/BB/BU/B4 /CI→ /CW/CP/CS/D6/D3/D2/D7/B5 < /BE. /BE× /BD/BC− /BF/BA /C5/CP/D7/D7 /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7/BU/B4 /CQ/prime→γ /CG/B5> /BD/BC/B1/BA/BE/BC/BT/BU/BX /BK/BL /BX /D7/CT/CP /D6/CR/CW /CP/D8 /BX/CR/D1 /BP /BH/BI/DF /BH/BJ /BZ/CT/CE /CP/D8 /CC/CA/C1/CB/CC /BT/C6 /CU/D3 /D6 /D1/D9/D0/D8/CX/CW/CP/CS/D6/D3/D2 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D7/D4/CW/CT/D6/CX/CR/CP/D0 /D7/CW/CP/D4 /CT /B4/D9/D7/CX/D2/CV/D8/CW/D6/D9/D7/D8 /CP/D2/CS /CP/CR/D3/D4/D0/CP/D2/CP /D6/CX/D8 /DD/B5 /D3 /D6 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV/CX/D7/D3/D0/CP/D8/CT/CS /D0/CT/D4/D8/D3/D2/D7/BA/BE/BD/BT/BU/BX /BK/BL /BZ /D7/CT/CP /D6/CR/CW /DB /CP/D7 /CP/D8 /BX/CR/D1 /BP /BH/BH/DF /BI/BC . /BK /BZ/CT/CE /CP/D8 /CC/CA/C1/CB/CC /BT/C6/BA/BE/BE/C1/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /D1 /D3 /CS /CT/CX /D7/D0 /CP /D6/CV/CT /B4/BU/B4 /CQ/prime→ /CQγ /B5> /BE/BH/B1/B5/B8 /D8/CW/CT /BT/BU/CA/BT/C5/CB /BK/BL /BV /D0/CX/D1/CX/D8 /CX/D7/BG/BH. /BG /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CU/D3 /D6/CU /D3 /D6 /C0/CX/CV/CV/D7 /CS/CT/CR/CP /DD/B4 /CQ/prime→ /CR/C0−/B8 /C0−→ /CR/D7 /B5/CX /D7 /BG /BH . /BE/BZ /CT /CE /BA/BE/BF/BT/BW /BT /BV/C0/C1 /BK/BL /BV /D7/CT/CP /D6/CR/CW /DB /CP/D7 /CP/D8 /BX/CR/D1 /BP/BH /BI. /BH/DF /BI/BC. /BK /BZ/CT/CE /CP/D8 /CC/CA/C1/CB/CC /BT/C6 /D9/D7/CX/D2/CV /D1/D9/D0/D8/CX/B9/CW/CP/CS/D6/D3/D2/CT/DA/CT/D2/D8/D7 /CP/CR/CR/D3/D1/D4/CP/D2/DD/CX/D2/CV/D1/D9/D3/D2/D7/BA/BE/BG/BT/BW /BT /BV/C0/C1 /BK/BL /BV /CP/D0/D7/D3 /CV/CX/DA/CT/D7 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CP/D2/DD /D1/CX/DC/D8/D9/D6/CT /D3/CU /BV/BV /CP/D2/CS /CQ/CV /CS/CT/CR/CP /DD/D7/BA/BE/BH/BX/C6/C7 /BK/BL /D7/CT/CP /D6/CR/CW /CP/D8 /BX/CR/D1 /BP /BH/BC/DF /BI/BC . /BK /CP/D8 /CC/CA/C1/CB/CC /BT/C6/BA/BE/BI/BX/C6/C7 /BK/BL /CR/D3/D2/D7/CX/CS/CT/D6/D7 /CP /D6/CQ/CX/D8/D6/CP /D6/DD /D1/CX/DC/D8/D9/D6/CT /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8/B8 /CQ/CV /B8 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/BX/CC/C0/B5/C1/BZ/BT/CA/BT/CB/C0/C1 /BK/BK /C8/CA/C4 /BI/BC /BE/BF/BH/BL /CB/BA /C1/CV/CP /D6/CP/D7/CW/CX /CT/D8 /CP/D0/BA /B4/BT/C5/CH /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BT /BZ/BT /CF /BT /BK/BK /C8/CA/C4 /BI/BC /BL/BF /C0/BA /CB/CP/CV/CP /DB /CP /CT/D8 /CP/D0/BA /B4/BT/C5/CH /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/BX/CE /BT /BK/BI /C8/CA /BW/BF/BG /BI/BK/BD /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4 /CC/C0/C7/BY/BY /BK/BG/BV /C8/C4 /BD/BF/BK/BU /BG/BG/BD /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4 /CC/C0/C7/BY/BY /BK/BG/C1 /CI/C8/C0/CH /BV/BE/BE /BF/BC/BJ /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /D8/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ/B8 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /D8/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /D8/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /D8/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /D8/prime/B4/BG /D8/CW/BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /C9/D9/CP /D6/CZ /D3 /D6 /C0/CP/CS/D6/D3/D2 /CX/D2 /D4 /D4 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BH/BI> /BE/BH/BI> /BE/BH/BI> /BE/BH/BI/BL/BH /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C0 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /BZ/CT/CE/BD/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CP /D2/CT/DB /CW/CT/CP/DA/DD /D8/D3/D4/B9/D0/CX/CZ /CT /D5/D9/CP /D6/CZ /D8/prime/CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CP /CF /CQ/D3 /B9/D7/D3/D2 /CP/D2/CS /CP/D2/D3/D8/CW/CT/D6 /D5/D9/CP /D6/CZ /CQ /DD /AC/D8/D8/CX/D2/CV/D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /D8/D3/D8/CP/D0 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CT/D2/CT/D6/CV /DD /CP/D2/CS/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D8/prime/D1/CP/D7/D7 /CX/D2 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /B7 /CY/CT/D8/D7 /CT/DA/CT/D2/D8/D7/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7/CU/D3 /D6/B4 /BY /D3/D9/D6/D8/CW /BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /D8/prime/C9/D9/CP /D6/CZ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7/CU/D3 /D6/B4 /BY /D3/D9/D6/D8/CW /BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /D8/prime/C9/D9/CP /D6/CZ/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7/CU/D3 /D6/B4 /BY /D3/D9/D6/D8/CW /BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /D8/prime/C9/D9/CP /D6/CZ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7/CU/D3 /D6/B4 /BY /D3/D9/D6/D8/CW /BZ/CT/D2/CT/D6/CP/D8/CX/D3/D2/B5 /D8/prime/C9/D9/CP /D6/CZ/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/C0 /C8/CA/C4 /BD/BC/BC /BD/BI/BD/BK/BC/BF /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2/CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5 /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 FREE QUARK SEARCHES The basis for much of the theory of particle scattering and hadron spectroscopy is the cons truction of the hadrons from a set of fractionally charged constituents (quarks). A central butunproven hypothesis of this theory, Quantum Chromodynamics,is that quarks cannot be observed as free particles but areconﬁned to mesons and baryons. Experiments show that it is at best diﬃcult to “unglue” quarks. Accelerator searches at i ncreasing energies have pro- duced no evidence for free quarks, while only a few cosmic-rayand matter searches have produced uncorroborated events. This compilation is only a guide to the literature, since the quoted experimental limits are often only indicative. Reviewscan be found in Refs. 1–4.References 1. M.L. Perl, E.R. Lee, and D. Lomba, Mod. Phys. Lett. A19, 2595 (2004). 2. P.F. Smith, Ann. Rev. Nucl. and Part. Sci. 39, 73 (1989). 3. L. Lyons, Phys. Reports 129, 225 (1985). 4. M. Marinelli and G. Morpurgo, Phys. Reports 85, 161 (1982). /C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/CG/B9/CB/BX/BV/CC /BV/C0/BZ /C5/BT/CB/CB /BX/C6/BX/CA/BZ/CH/B4/CR/D1 /BE/B5 /B4 /CT /BB/BF/B5 /B4/BZ/CT/CE/B5 /B4/BZ/CT/CE/B5 /BU/BX/BT/C5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD/BA/BF/BX− /BF/BI ± /BE /BG/BH/DF/BK/BG /BD/BF/BC/DF /BD/BJ/BE /CT /B7/CT−/BC /BT/BU/CA/BX/CD /BL/BJ /BW /BW/C4/C8/C0 < /BE/BA/BX− /BF/BH /B7/BE /BE/BH/BC /BD/BK/BC/BC /D4 /D4 /BC /BD/BT/BU/BX /BL/BE /C2 /BV/BW/BY < /BD/BA/BX− /BF/BH /B7/BG /BE/BH/BC /BD/BK/BC/BC /D4 /D4 /BC /BD/BT/BU/BX /BL/BE /C2 /BV/BW/BY < /BF/BA/BK/BX− /BE/BK /BD/BG/BA/BH/BT /BE/BK/CB/CX/DF/C8/CQ /BC /BE/C0/BX /BL/BD /C8/C4/BT/CB < /BF/BA/BE/BX− /BE/BK /BD/BG/BA/BH/BT /BE/BK/CB/CX/DF/BV/D9 /BC /BE/C0/BX /BL/BD /C8/C4/BT/CB < /BD/BA/BX− /BG/BC ± /BD/B8/BE < /BD/BC /D4 /B8ν /B8 ν /BC /BU/BX/CA/BZ/CB/C5/BT /BK/BG /BU /BV/C0/CA/C5 < /BD/BA/BX− /BF/BI ± /BD/B8/BE < /BL /BE/BC/BCµ /BC /BT /CD/BU/BX/CA/CC /BK/BF /BV /CB/C8/BX/BV < /BE/BA/BX− /BD/BC ± /BE/B8/BG /BD/DF /BF /BE/BC/BC /D4 /BC /BF/BU/CD/CB/CB/C1/BX/CA/BX /BK/BC /BV/C6/CC/CA < /BH/BA/BX− /BF/BK /B7/BD /B8 /BE > /BH /BF/BC/BC /D4 /BC /BG, /BH/CB/CC/BX/CE/BX/C6/CB/C7/C6 /BJ/BL /BV/C6/CC/CA < /BD/BA/BX− /BF/BF ± /BD < /BE/BC /BH/BE /D4/D4 /BC /BU/BT/CB/C1/C4/BX /BJ/BK /CB/C8/BX/BV < /BL/BA/BX− /BF/BL ± /BD/B8/BE < /BI /BG/BC/BC /D4 /BC /BG/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BJ/BJ /CB/C8/BX/BV < /BK/BA/BX− /BF/BH /B7/BD /B8 /BE < /BE/BC /BH/BE /D4/D4 /BC /BI/BY /BT/BU/C2/BT/C6 /BJ/BH /BV/C6/CC/CA < /BH/BA/BX− /BF/BK − /BD/B8/BE /BG/DF /BL /BE/BC/BC /D4 /BC /C6/BT/CB/C0 /BJ/BG /BV/C6/CC/CA < /BD/BA/BX− /BF/BE /B7/BE /B8 /BG /BG/DF/BE/BG /BH/BE /D4/D4 /BC /BT/C4/C8/BX/CA /BJ/BF /CB/C8/BX/BV < /BH/BA/BX− /BF/BD /B7/BD /B8 /BE /B8 /BG < /BD/BE /BF/BC/BC /D4 /BC /C4/BX/C1/C8/CD/C6/BX/CA /BJ/BF /BV/C6/CC/CA < /BI/BA/BX− /BF/BG ± /BD/B8/BE < /BD/BF /BH/BE /D4/D4 /BC /BU/C7/CC/CC /BJ/BE /BV/C6/CC/CA < /BD/BA/BX− /BF/BI − /BG /BG /BJ/BC /D4 /BC /BT/C6/CC/C1/C8/C7 /CE /BJ/BD /BV/C6/CC/CA < /BD/BA/BX− /BF/BH ± /BD/B8/BE /BE /BE/BK /D4 /BC /BJ/BT/C4/C4/BT/BU/CH /BI/BL /BU /BV/C6/CC/CA < /BG/BA/BX− /BF/BJ − /BE < /BH /BJ/BC /D4 /BC /BF/BT/C6/CC/C1/C8/C7 /CE /BI/BL /BV/C6/CC/CA < /BF/BA/BX− /BF/BJ − /BD/B8/BE /BE/DF /BH /BJ/BC /D4 /BC /BJ/BT/C6/CC/C1/C8/C7 /CE /BI/BL /BU /BV/C6/CC/CA < /BD/BA/BX− /BF/BH /B7/BD /B8 /BE < /BJ /BF/BC /D4 /BC /BW/C7/CA/BY /BT/C6 /BI/BH /BV/C6/CC/CA < /BE/BA/BX− /BF/BH − /BE< /BE. /BH/DF /BH /BF/BC /D4 /BC /BK/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /BU /BV/C6/CC/CA < /BH/BA/BX− /BF/BH /B7/BD /B8 /BE < /BE. /BE /BE/BD /D4 /BC /BU/C1/C6/BZ/C0/BT/C5 /BI/BG /C0/C4/BU/BV < /BD/BA/BX− /BF/BE /B7/BD /B8 /BE < /BG. /BC /BE/BK /D4 /BC /BU/C4/CD/C5 /BI/BG /C0/BU/BV < /BD/BA/BX− /BF/BH /B7/BD /B8 /BE < /BE. /BH /BF/BD /D4 /BC /BK/C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BG /C0/BU/BV < /BD/BA/BX− /BF/BG /B7/BD < /BE /BE/BK /D4 /BC /C4/BX/C1/C8/CD/C6/BX/CA /BI/BG /BV/C6/CC/CA < /BD/BA/BX− /BF/BF /B7/BD /B8 /BE < /BE. /BG /BE/BG /D4 /BC /C5/C7/CA/CA/C1/CB/C7/C6 /BI/BG /C0/BU/BV/BD/BT/BU/BX /BL/BE /C2 /AD/D9/DC /D0/CX/D1/CX/D8/D7 /CS/CT/CR/D6/CT/CP/D7/CT /CP/D7 /D8/CW/CT /D1/CP/D7/D7 /CX/D2/CR/D6/CT/CP/D7/CT/D7 /CU/D6/D3/D1 /BH/BC /D8/D3 /BH/BC/BC /BZ/CT/CE/BA/BE/C0/BX /BL/BD /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /CR/CW/CP /D6/CV/CT/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /C6± /BD/BB/BF /CU/D6/D3/D1 /BE/BF/BB/BF /D8/D3 /BF/BK/BB/BF/BA/BF/C0/CP/CS/D6/D3/D2/CX/CR /D3 /D6 /D0/CT/D4/D8/D3/D2/CX/CR /D5/D9/CP /D6/CZ/D7/BA/BG/BV/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/D1 /BE/BB/BZ/CT/CE /BE/BA/BH/BF× /BD/BC− /BH< /D0/CX/CU/CT/D8/CX/D1/CT < /BD× /BD/BC− /BF/D7/BA/BI/C1/D2/CR/D0/D9/CS/CT/D7 /BU/C7/CC/CC /BJ/BE /D6/CT/D7/D9/D0/D8/D7/BA/BJ/BT/D7/D7/D9/D1/CT/D7 /CX/D7/D3/D8/D6/D3/D4/CX/CR /CR/D1 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BK/BV/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /AD/D9/DC/BA /C9/D9/CP /D6/CZ /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/C9/D9/CP /D6/CZ /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/CG/B9/CB/BX/BV/CC /BV/C0/BZ /C5/BT/CB/CB /BX/C6/BX/CA/BZ/CH/B4/CR/D1 /BE/D7/D6− /BD/BZ/CT/CE− /BD/B5 /CT /BB/BF /B4/BZ/CT/CE/B5 /B4/BZ/CT/CE/B5 /BU/BX/BT/C5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BG/BA/BX− /BF/BI − /BE/B8/BG /BD. /BH/DF /BI /BJ/BC /D4 /BC /BU/BT/C4/BW/C1/C6 /BJ/BI /BV/C6/CC/CA < /BE/BA/BX− /BF/BF ± /BG /BH/DF/BE/BC /BH/BE /D4/D4 /BC /BT/C4/BU/CA/C7 /CF /BJ/BH /CB/C8/BX/BV < /BH/BA/BX− /BF/BG < /BJ /BJ/DF/BD/BH /BG/BG /D4/D4 /BC /C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BJ/BH /BV/C6/CC/CA < /BH/BA/BX− /BF/BH /BE/BCγ /BC /BL/BZ/BT/C4/C1/C3 /BJ/BG /BV/C6/CC/CA < /BL/BA/BX− /BF/BH − /BD/B8/BE /BE/BC/BC /D4 /BC /C6/BT/CB/C0 /BJ/BG /BV/C6/CC/CA < /BG/BA/BX− /BF/BI − /BG /BE. /BF/DF /BE. /BJ /BJ/BC /D4 /BC /BT/C6/CC/C1/C8/C7 /CE /BJ/BD /BV/C6/CC/CA < /BF/BA/BX− /BF/BH ± /BD/B8/BE < /BE. /BJ /BE/BJ /D4 /BC /BT/C4/C4/BT/BU/CH /BI/BL /BU /BV/C6/CC/CA < /BJ/BA/BX− /BF/BK − /BD/B8/BE < /BE. /BH /BJ/BC /D4 /BC /BT/C6/CC/C1/C8/C7 /CE /BI/BL /BU /BV/C6/CC/CA/BL/BV/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /CR/D1 /BE/BB/D7/D6/BB/CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D5/D9/CP/D2/D8/CP/BA /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/CC/CW/CT /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /BY/C4/CD/CG /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B4/CP/B5 /CX/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D1/CT/CP/D7/D9/D6/CT/CS /CU/D6/CT/CT /D5/D9/CP /D6/CZ/D7 /D8/D3 /D4 /D6/CT/CS/CX/CR/D8/CT/CS /CU/D6/CT/CT /D5/D9/CP /D6/CZ/D7 /CX/CU /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /CK/CR/D3/D2/B9/AC/D2/CT/D1/CT/D2/D8/BAꜼ/B4/CQ/B5 /CX/D7 /D8/CW/CT /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D3/CU /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /CR/CW/CP /D6/CV/CT /D3/D2 /D2/D9/CR/D0/CT/CP /D6 /CU/D6/CP/CV/D1/CT/D2/D8/D7/BA /BX/D2/CT/D6/CV/DD /CX/D7 /CX/D2/BZ/CT/CE/BB/D2/D9/CR/D0/CT/D3/D2/BA/B4/CR/B5 /CX/D7 /D8/CW/CT /BL/BC/B1/BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /D4 /CT/D6 /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/BA/B4/CS/B5 /CX/D7 /D5/D9/CP /D6/CZ/D7 /D4 /CT/D6 /CR/D3/D0/D0/CX/D7/CX/D3/D2/BA/B4/CT/B5 /CX/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D5/D9/CP /D6/CZ/B9/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D8/D3 σ /B4 /CT /B7/CT−→µ /B7µ−/B5/BA/B4/CU /B5 /CX/D7 /D5/D9/CP /D6/CZ /AD/D9/DC /D4 /CT/D6 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/BA/B4/CV/B5 /CX/D7 /D8/CW/CT /AD/D9/DC /D4 /CT/D6 ν /B9/CT/DA/CT/D2/D8/BA/B4/CW/B5 /CX/D7 /D5/D9/CP /D6/CZ /DD/CX/CT/D0/CS /D4 /CT/D6 π−/DD/CX/CT/D0/CS/BA/B4/CX/B5 /CX/D7 /BE/B9/CQ /D3 /CS/DD /CT/DC/CR/D0/D9/D7/CX/DA/CT /D5/D9/CP /D6/CZ/B9/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D8/D3 σ /B4 /CT /B7/CT−→ µ /B7µ−/B5/BA/BV/C0/BZ /C5/BT/CB/CB /BX/C6/CA/BZ/CH/BY/C4/CD/CG /B4 /CT /BB/BF/B5 /B4/BZ/CT/CE/B5 /B4/BZ/CT/CE/B5 /BU/BX/BT/C5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD/BA/BI/BX− /BF /CQ /D7/CT/CT /D2/D3/D8/CT /BE/BC/BC /BF/BE/CB/DF /C8/CQ /BC /BD/BC/C0/CD/BX/C6/CC/CA/CD/C8 /BL/BI /C8/C4/BT/CB < /BI/BA/BE/BX− /BG /CQ /D7/CT/CT /D2/D3/D8/CT /BD/BC. /BI /BF/BE/CB/DF /C8/CQ /BC /BD/BC/C0/CD/BX/C6/CC/CA/CD/C8 /BL/BI /C8/C4/BT/CB < /BC/BA/BL/BG/BX− /BG/CT ± /BE /BE/DF/BF/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 < /BD/BA/BJ/BX− /BG /CT ± /BE /BF/BC/DF/BG/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 /BH/BJ/BK /BH/BJ/BK/BH/BJ/BK /BH/BJ/BK/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 < /BF/BA/BI/BX− /BG /CT ± /BG /BH/DF/BF/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 < /BD/BA/BL/BX− /BG /CT ± /BG /BF/BC/DF/BG/BH /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 < /BE/BA/BX− /BF /CT /B7/BD /BH/DF/BG/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BI/BA/BX− /BG /CT /B7/BE /BH/DF/BF/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BD/BA/BE/BX− /BF /CT /B7/BG /BD/BH/DF/BG/BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BF/BA/BI/BX− /BG /CX /B7/BG /BH. /BC/DF /BD/BC. /BE /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BF/BA/BI/BX− /BG /CX /B7/BG /BD/BI. /BH/DF /BE/BI. /BC /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BI/BA/BL/BX− /BG /CX /B7/BG /BE/BI. /BC/DF /BF/BF. /BF /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BL/BA/BD/BX− /BG /CX /B7/BG /BF/BF. /BF/DF /BF/BK. /BI /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BD/BA/BD/BX− /BF /CX /B7/BG /BF/BK. /BI/DF /BG/BG. /BL /BK/BK/DF/BL/BG /CT /B7/CT−/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 < /BD/BA/BI/BX− /BG /CQ /D7/CT/CT /D2/D3/D8/CT /D7/CT/CT /D2/D3/D8/CT /BC /BD/BE/BV/BX/BV/BV/C0/C1/C6/C1 /BL/BF /C8/C4/BT/CB/CQ /BG/B8/BH/B8/BJ/B8/BK /BE. /BD/BT /BD/BI/C7 /BC/B8/BE/B8/BC/B8/BI /BD/BF/BZ/C0/C7/CB/C0 /BL/BE /BX/C5/CD/C4 < /BI/BA/BG/BX− /BH /CV /BD ν /B8 ν /BD /BD/BG/BU/BT/CB/C1/C4/BX /BL/BD /BV/C6/CC/CA < /BF/BA/BJ/BX− /BH /CV /BE ν /B8 ν /BC /BD/BG/BU/BT/CB/C1/C4/BX /BL/BD /BV/C6/CC/CA < /BF/BA/BL/BX− /BH /CV /BD ν /B8 ν /BD /BD/BH/BU/BT/CB/C1/C4/BX /BL/BD /BV/C6/CC/CA < /BE/BA/BK/BX− /BH /CV /BE ν /B8 ν /BC /BD/BH/BU/BT/CB/C1/C4/BX /BL/BD /BV/C6/CC/CA < /BD/BA/BL/BX− /BG /CR /BD/BG. /BH/BT /BE/BK/CB/CX/DF/C8/CQ /BC /BD/BI/C0/BX /BL/BD /C8/C4/BT/CB < /BF/BA/BL/BX− /BG /CR /BD/BG. /BH/BT /BE/BK/CB/CX/DF/BV/D9 /BC /BD/BI/C0/BX /BL/BD /C8/C4/BT/CB < /BD/BA/BX− /BL /CR ± /BD/B8/BE/B8/BG /BD/BG. /BH/BT /BD/BI/C7/DF/BT/D6 /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BH/BA/BD/BX− /BD/BC /CR ± /BD/B8/BE/B8/BG /BD/BG. /BH/BT /BD/BI/C7/DF/C0/CV /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BK/BA/BD/BX− /BL /CR ± /BD/B8/BE/B8/BG /BD/BG. /BH/BT /CB/CX/DF/C0/CV /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BD/BA/BJ/BX− /BI /CR ± /BD/B8/BE/B8/BG /BI/BC/BT /BD/BI/C7/DF/C0/CV /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BF/BA/BH/BX− /BJ /CR ± /BD/B8/BE/B8/BG /BE/BC/BC/BT /BD/BI/C7/DF/C0/CV /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BD/BA/BF/BX− /BI /CR ± /BD/B8/BE/B8/BG /BE/BC/BC/BT /CB/DF /C0/CV /BC /C5/BT /CC/C1/CB /BL/BD /C5/BW/CA/C8 < /BH/BX− /BE /CT /BE /BD/BL/DF/BE/BJ /BH/BE/DF/BI/BC /CT /B7/CT−/BC /BT/BW /BT /BV/C0/C1 /BL/BC /BV /CC/C7/C8/CI < /BH/BX− /BE /CT /BG < /BE/BG /BH/BE/DF/BI/BC /CT /B7/CT−/BC /BT/BW /BT /BV/C0/C1 /BL/BC /BV /CC/C7/C8/CI < /BD/BA/BX− /BG /CT /B7/BE < /BF. /BH /BD/BC /CT /B7/CT−/BC /BU/C7 /CF /BV/C7/BV/C3 /BK/BL /BU /BV/C4/BX/C7 < /BD/BA/BX− /BI /CS ± /BD/B8/BE /BI/BC /BD/BI/C7/DF/C0/CV /BC /BV/BT/C4/C4/C7 /CF /BT /CH /BK/BL /C5/BW/CA/C8 < /BF/BA/BH/BX− /BJ /CS ± /BD/B8/BE /BE/BC/BC /BD/BI/C7/DF/C0/CV /BC /BV/BT/C4/C4/C7 /CF /BT /CH /BK/BL /C5/BW/CA/C8 < /BD/BA/BF/BX− /BI /CS ± /BD/B8/BE /BE/BC/BC /CB/DF /C0/CV /BC /BV/BT/C4/C4/C7 /CF /BT /CH /BK/BL /C5/BW/CA/C8 < /BD/BA/BE/BX− /BD/BC /CS ± /BD /BD /BK/BC/BC /D4 /DF/C0 /CV /BC /C5/BT /CC/C1/CB /BK/BL /C5/BW/CA/C8 < /BD/BA/BD/BX− /BD/BC /CS ± /BE /BD /BK/BC/BC /D4 /DF/C0 /CV /BC /C5/BT /CC/C1/CB /BK/BL /C5/BW/CA/C8 < /BD/BA/BE/BX− /BD/BC /CS ± /BD /BD /BK/BC/BC /D4 /DF/C6/BE /BC /C5/BT /CC/C1/CB /BK/BL /C5/BW/CA/C8 < /BJ/BA/BJ/BX− /BD/BD /CS ± /BE /BD /BK/BC/BC /D4 /DF/C6/BE /BC /C5/BT /CC/C1/CB /BK/BL /C5/BW/CA/C8 < /BI/BA/BX− /BL /CW − /BH /BC. /BL/DF /BE. /BF /BD/BE /D4 /BC /C6/BT/C3/BT/C5/CD/CA/BT /BK/BL /CB/C8/BX/BV < /BH/BA/BX− /BH /CV /BD/B8/BE < /BC. /BH ν /B8 ν /CS /BC /BT/C4/C4/BT/CB/C1/BT /BK/BK /BU/BX/BU/BV < /BF/BA/BX− /BG /CQ /CB/CT/CT /D2/D3/D8/CT /BD/BG. /BH /BD/BI/C7/DF/C8/CQ /BC /BD/BJ/C0/C7/BY/BY/C5/BT/C6/C6 /BK/BK /C8/C4/BT/CB < /BE/BA/BX− /BG /CQ /CB/CT/CT /D2/D3/D8/CT /BE/BC/BC /BD/BI/C7/DF/C8/CQ /BC /BD/BK/C0/C7/BY/BY/C5/BT/C6/C6 /BK/BK /C8/C4/BT/CB < /BK/BX− /BH /CQ /BD/BL/B8/BE/BC/B8/BE/BE/B8/BE/BF /BE/BC/BC /BT /BZ/BX/CA/BU/C1/BX/CA /BK/BJ /C8/C4/BT/CB < /BE/BA/BX− /BG /CP ± /BD/B8/BE < /BF/BC/BC /BF/BE/BC /D4/D4 /BC /C4 /CH/C7/C6/CB /BK/BJ /C5/C4/BX/CE < /BD/BA/BX− /BL /CR± /BD/B8/BE/B8/BG/B8/BH /BD/BG. /BH /BD/BI/C7/DF/C0/CV /BC /CB/C0/BT /CF /BK/BJ /C5/BW/CA/C8 < /BF/BA/BX− /BF /CS− /BD/B8/BE/B8/BF/B8/BG/B8/BI < /BH /BE /CB/CX/DF/CB/CX /BC /BD/BL/BT/BU/BT /BV/C0/C1 /BK/BI /BV /BV/C6/CC/CA < /BD/BA/BX− /BG /CT ± /BD/B8/BE/B8/BG < /BG /BD/BC /CT /B7/CT−/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BZ /BT/CA/BZ < /BI/BA/BX− /BH /CQ ± /BD/B8/BE /BD /BH/BG/BC /D4 /D4 /BC /BU/BT/C6/C6/BX/CA /BK/BH /CD/BT/BE < /BH/BA/BX− /BF /CT − /BG /BD/DF /BK /BE/BL /CT /B7/CT−/BC /BT/C1/C0/BT/CA/BT /BK/BG /CC/C8/BV < /BD/BA/BX− /BE /CT ± /BD/B8/BE /BD/DF/BD/BF /BE/BL /CT /B7/CT−/BC /BT/C1/C0/BT/CA/BT /BK/BG /BU /CC/C8/BV < /BE/BA/BX− /BG /CQ ± /BD /BJ/BE /BG/BC/BT/D6 /BC /BE/BC/BU/BT/CA/CF/C1/BV/C3 /BK/BG /BV/C6/CC/CA < /BD/BA/BX− /BG /CT ± /BE < /BC. /BG /BD. /BG /CT /B7/CT−/BC /BU/C7/C6/BW /BT/CA /BK/BG /C7/C4 /CH /BT < /BH/BA/BX− /BD /CT ± /BD/B8/BE < /BD/BF /BE/BL /CT /B7/CT−/BC /BZ/CD/CA/CH/C6 /BK/BG /BV/C6/CC/CA < /BF/BA/BX− /BF /CQ ± /BD/B8/BE < /BE /BH/BG/BC /D4 /D4 /BC /BU/BT/C6/C6/BX/CA /BK/BF /BV/C6/CC/CA < /BD/BA/BX− /BG /CQ ± /BD/B8/BE /BD/BC/BI /BH/BI/BY /CT /BC /C4/C1/C6/BW/BZ/CA/BX/C6 /BK/BF /BV/C6/CC/CA < /BF/BA/BX− /BF /CQ>/vextendsingle/vextendsingle± /BC. /BD/vextendsingle/vextendsingle/BJ/BG /BG/BC/BT/D6 /BC /BE/BC/C8/CA/C1/BV/BX /BK/BF /C8/C4/BT/CB < /BD/BA/BX− /BE /CT ± /BD/B8/BE < /BD/BG /BE/BL /CT /B7/CT−/BC /C5/BT/CA/C1/C6/C1 /BK/BE /BU /BV/C6/CC/CA < /BK/BA/BX− /BE /CT ± /BD/B8/BE < /BD/BE /BE/BL /CT /B7/CT−/BC /CA/C7/CB/CB /BK/BE /BV/C6/CC/CA < /BF/BA/BX− /BG /CT ± /BE /BD. /BK/DF /BE /BJ /CT /B7/CT−/BC /CF/BX/C1/CB/CB /BK/BD /C5/CA/C3/BE < /BH/BA/BX− /BE /CT /B7/BD /B8 /BE /B8 /BG /B8 /BH /BE/DF/BD/BE /BE/BJ /CT /B7/CT−/BC /BU/BT/CA/CC/BX/C4 /BK/BC /C2/BT/BW/BX < /BE/BA/BX− /BH /CV /BD/B8/BE ν /BC /BD/BG, /BD/BH/BU/BT/CB/C1/C4/BX /BK/BC /BV/C6/CC/CA < /BF/BA/BX− /BD/BC /CU ± /BE/B8/BG /BD/DF /BF /BE/BC/BC /D4 /BC /BE/BD/BU/C7/CI/CI/C7/C4/C1 /BJ/BL /BV/C6/CC/CA < /BI/BA/BX− /BD/BD /CU ± /BD < /BE/BD /BH/BE /D4/D4 /BC /BU/BT/CB/C1/C4/BX /BJ/BK /CB/C8/BX/BV < /BH/BA/BX− /BF /CV νµ /BC /BU/BT/CB/C1/C4/BX /BJ/BK /BU /BV/C6/CC/CA < /BE/BA/BX− /BL /CU ± /BD < /BE/BI /BI/BE /D4/D4 /BC /BU/BT/CB/C1/C4/BX /BJ/BJ /CB/C8/BX/BV < /BJ/BA/BX− /BD/BC /CU /B7 /BD/B8/BE < /BE/BC /BH/BE /D4 /BC /BE/BE/BY /BT/BU/C2/BT/C6 /BJ/BH /BV/C6/CC/CA/B7 /BD/B8/BE > /BG. /BH γ /BC /BD/BG, /BD/BH/BZ/BT/C4/C1/C3 /BJ/BG /BV/C6/CC/CA/B7 /BD/B8/BE > /BD. /BH /BD/BE /CT−/BC /BD/BG, /BD/BH/BU/BX/C4/C4/BT/C5/CH /BI/BK /BV/C6/CC/CA/B7 /BD/B8/BE > /BC. /BL γ /BC /BD/BH/BU/BT /CC/C0/C7 /CF /BI/BJ /BV/C6/CC/CA/B7 /BD/B8/BE > /BC. /BL /BIγ /BC /BD/BH/BY /C7/CB/CB /BI/BJ /BV/C6/CC/CA/BD/BC/C0/CD/BX/C6/CC/CA/CD/C8 /BL/BI /D5/D9/D3/D8/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CU/D6/CP/CV/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CR/CW/CP /D6/CV/CT /CS/CX/AB/CT/D6/CX/D2/CV/CQ /DD /CP/D7 /D1/D9/CR/CW /CP/D7 ± /BD/BB/BF /B4/CX/D2 /D9/D2/CX/D8/D7 /D3/CU /CT/B5 /CU/D3 /D6 /CR/CW/CP /D6/CV/CT /BI≤ /CI≤ /BD/BC/BA/BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP /D6/CT /D1/D3 /D6/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /CX/CU /D8/CW/CT /BT/C4/BX/C8/C0/CW/CP/CS/D6/D3/D2/CX/CR /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2 /CU/D9/D2/CR/D8/CX/D3/D2 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BD/BE/BV/BX/BV/BV/C0/C1/C6/C1 /BL/BF /D0/CX/D1/CX/D8 /CP/D8 /BL/BC/B1/BV/C4 /CU/D3 /D6/BE /BF /BB /BF ≤ /CI≤ /BG/BC/BB/BF/B8 /CU/D3 /D6/BD /BI /BT /BZ/CT/CE /C7/B8 /BD/BG/BA/BH /BT /CB/CX/B8 /CP/D2/CS/BE/BC/BC /BT /CB /CX/D2/CR/CX/CS/CT/D2/D8 /D3/D2 /BV/D9 /D8/CP /D6/CV/CT/D8/BA /C7/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /BE. /BF× /BD/BC− /BG/CU/D3 /D6 /BD/BJ/BB/BF ≤ /CI≤ /BE/BC/BB/BF /CP/D2/CS/BD. /BE× /BD/BC− /BG/CU/D3 /D6 /BE/BC/BB/BF ≤ /CI≤ /BE/BF/BB/BF/BA/BD/BF/BZ/C0/C7/CB/C0 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D7/D4/CP/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CP/CV/D1/CT/D2/D8 /CR/CW/CP /D6/CV/CT /CQ/CP/D7/CT/CS /D3/D2 /CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /CX/D2/CT/D1/D9/D0/D7/CX/D3/D2/BA /C7/D9/D8 /D3/CU /BI/BH/BC /D1/CT/CP/D7/D9/D6/CT/CS /D8/D6/CP/CR/CZ/D7/B8 /BE /DB /CT/D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CR/CW/CP /D6/CV/CT /BH /CT /BB/BF/B8 /CP/D2/CS /BG /DB/CX/D8/CW/BJ /CT /BB/BF/BA/BD/BG/C0/CP/CS/D6/D3/D2/CX/CR /D5/D9/CP /D6/CZ/BA/BD/BH/C4/CT/D4/D8/D3/D2/CX/CR /D5/D9/CP /D6/CZ/BA/BD/BI/C0/BX /BL/BD /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CR /CW /CP /D6/CV/CT/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /C6± /BD/BB/BF /CU/D6/D3/D1 /BE/BF/BB/BF /D8/D3 /BF/BK/BB/BF/B8 /CP/D2/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3/CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /D3/CU /BF/BK/BC µ /CQ /B4/C8/CQ/B5 /CP/D2/CS /BF/BE/BC µ /CQ /B4/BV/D9/B5/BA/BD/BJ/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /D8/D3 /D4 /D6/D3/CY/CT/CR/D8/CX/D0/CT /CU/D6/CP/CV/D1/CT/D2/D8 /CR/CW/CP /D6/CV/CT/D7 /D3/CU /BD/BJ/B8 /BD/BL/B8 /BE/BC/B8 /BE/BE/B8 /BE/BF /CX/D2 /D9/D2/CX/D8/D7 /D3/CU /CT /BB/BF/BA/BD/BK/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /D8/D3 /D4 /D6/D3/CY/CT/CR/D8/CX/D0/CT /CU/D6/CP/CV/D1/CT/D2/D8 /CR/CW/CP /D6/CV/CT/D7 /D3/CU /BD/BI/B8 /BD/BJ/B8 /BD/BL/B8 /BE/BC/B8 /BE/BE/B8 /BE/BF /CX/D2 /D9/D2/CX/D8/D7 /D3/CU /CT /BB/BF/BA/BD/BL/BY/D0/D9/DC /D0/CX/D1/CX/D8/D7 /CP/D2/CS /D1/CP/D7/D7 /D6/CP/D2/CV/CT /CS/CT/D4 /CT/D2/CS /D3/D2 /CR/CW/CP /D6/CV/CT/BA/BE/BC/BU/D3/D9/D2/CS /D8/D3 /D2/D9/CR/D0/CT/CX/BA/BE/BD/C9/D9/CP /D6/CZ /D0/CX/CU/CT/D8/CX/D1/CT/D7 > /BD× /BD/BC− /BK/D7/BA /BE/BE/C7/D2/CT /CR/CP/D2/CS/CX/CS/CP/D8/CT /D1< /BC/BA/BD/BJ /BZ/CT/CE/BA /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7/C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7/CB/CW/CX/CT/D0/CS/CX/D2/CV/DA/CP/D0/D9/CT/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /DB/CX/D8/CW /CP/D2 /CP/D7/D8/CT/D6/CX/D7/CZ /CX/D2/CS/CX/CR/CP/D8/CT /CP/D0/D8/CX/D8/D9/CS/CT /CX/D2 /CZ/D1/BA /CB/CW/CX/CT/D0/CS/CX/D2/CV/DA/CP/D0/D9/CT/D7 /D2/D3/D8/CU/D3/D0/D0/D3 /DB /CT/CS /DB/CX/D8/CW /CP/D2 /CP/D7/D8/CT/D6/CX/D7/CZ /CX/D2/CS/CX/CR/CP/D8/CT /D7/CT/CP /D0/CT/DA/CT/D0 /CX/D2 /CZ/CV/BB/CR/D1 /BE/BA/BY/C4/CD/CG /BV/C0/BZ /C5/BT/CB/CB/B4/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5 /B4 /CT /BB/BF/B5 /B4/BZ/CT/CE/B5 /CB/C0/C1/BX/C4/BW/C1/C6/BZ /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BL. /BE/BX− /BD/BH ± /BD /BF/BK/BC/BC /BC /BE/BF/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BC /BV /C5/BV/CA/C7 < /BE/BA/BD/BX− /BD/BH ± /BD /BC /C5/C7/CA/C1 /BL/BD /C3/BT/C5/BE < /BE/BA/BF/BX− /BD/BH ± /BE /BC /C5/C7/CA/C1 /BL/BD /C3/BT/C5/BE < /BE/BA/BX− /BD/BC ± /BD, /BE /BC. /BF /BC /CF /BT/BW /BT /BK/BK /BV/C6/CC/CA ± /BG /BC. /BF /BD/BE /BE/BG/CF /BT/BW /BT /BK/BK /BV/C6/CC/CA ± /BG /BC. /BF /BL /BE/BH/CF /BT/BW /BT /BK/BI /BV/C6/CC/CA < /BD/BA/BX− /BD/BE ± /BE/B8/BF/BB/BE − /BJ/BC. /BC /BE/BI/C3/BT /CF /BT /BZ/C7/BX /BK/BG /BU /C8/C4/BT/CB < /BL/BA/BX− /BD/BC ± /BD/B8/BE /BC. /BF /BC /CF /BT/BW /BT /BK/BG /BU /BV/C6/CC/CA < /BG/BA/BX− /BL ± /BG /BC. /BF /BJ /CF /BT/BW /BT /BK/BG /BU /BV/C6/CC/CA < /BE/BA/BX− /BD/BE ± /BD/B8/BE/B8/BF − /BC. /BF∗ /BC /C5/BT/CB/C0/C1/C5/C7 /BK/BF /BV/C6/CC/CA < /BF/BA/BX− /BD/BC ± /BD/B8/BE /BC. /BF /BC /C5/BT/CA/C1/C6/C1 /BK/BE /BV/C6/CC/CA < /BE/BA/BX− /BD/BD ± /BD/B8/BE /BC /C5/BT/CB/C0/C1/C5/C7 /BK/BE /BV/C6/CC/CA < /BK/BA/BX− /BD/BC ± /BD/B8/BE /BC. /BF /BC /BE/BI/C6/BT/C8/C7/C4/C1/CC /BT/C6/C7 /BK/BE /BV/C6/CC/CA/BF /BE/BJ/CH/C7/BV/C3 /BJ/BK /BV/C6/CC/CA < /BD/BA/BX− /BL /BC /BE/BK/BU/CA/C1/BT /CC/C7/CA/BX /BJ/BI /BX/C4/BX/BV < /BE/BA/BX− /BD/BD /B7/BD /BC /BE/BL/C0/BT/CI/BX/C6 /BJ/BH /BV/BV < /BE/BA/BX− /BD/BC /B7 /BD/B8/BE /BC /C3/CA/C1/CB/C7/CA /BJ/BH /BV/C6/CC/CA < /BD/BA/BX− /BJ /B7 /BD/B8/BE /BC /BE/BL, /BF/BC/BV/C4/BT/CA/C3 /BJ/BG /BU /BV/BV < /BF/BA/BX− /BD/BC /B7/BD > /BE/BC /BC /C3/C1/BY/CD/C6/BX /BJ/BG /BV/C6/CC/CA < /BK/BA/BX− /BD/BD /B7/BD /BC /BE/BL/BT/CB/C0/CC/C7/C6 /BJ/BF /BV/C6/CC/CA < /BE/BA/BX− /BK /B7 /BD/B8/BE /BC /C0/C1/BV/C3/CB /BJ/BF /BU /BV/C6/CC/CA < /BH/BA/BX− /BD/BC /B7/BG /BE. /BK∗ /BC /BU/BX/BT /CD/BV/C0/BT/C5/C8 /BJ/BE /BV/C6/CC/CA < /BD/BA/BX− /BD/BC /B7 /BD/B8/BE /BC /BE/BL/BU/C7/C0/C5 /BJ/BE /BU /BV/C6/CC/CA < /BD/BA/BX− /BD/BC /B7 /BD/B8/BE /BE. /BK∗ /BC /BV/C7 /CG /BJ/BE /BX/C4/BX/BV < /BF/BA/BX− /BD/BC /B7/BE /BC /BV/CA/C7/CD/BV/C0 /BJ/BE /BV/C6/CC/CA < /BF/BA/BX− /BK /BJ /BC /BE/BK/BW /BT/CA/BW/C7 /BJ/BE /BV/C6/CC/CA < /BG/BA/BX− /BL /B7/BD /BC /BE/BL/BX/CE /BT/C6/CB /BJ/BE /BV/BV < /BE/BA/BX− /BL > /BD/BC /BC /BE/BK/CC/C7/C6/CF /BT/CA /BJ/BE /BV/C6/CC/CA < /BE/BA/BX− /BD/BC /B7/BD /BE. /BK∗ /BC /BV/C0/C1/C6 /BJ/BD /BV/C6/CC/CA < /BF/BA/BX− /BD/BC /B7 /BD/B8/BE /BC /BE/BL/BV/C4/BT/CA/C3 /BJ/BD /BU /BV/BV < /BD/BA/BX− /BD/BC /B7 /BD/B8/BE /BC /BE/BL/C0/BT/CI/BX/C6 /BJ/BD /BV/BV < /BH/BA/BX− /BD/BC /B7 /BD/B8/BE /BF. /BH∗ /BC /BU/C7/CB/C1/BT /BJ/BC /BV/C6/CC/CA/B7 /BD/B8/BE < /BI. /BH /BD /BE/BL/BV/C0/CD /BJ/BC /C0/C4/BU/BV < /BE/BA/BX− /BL /B7/BD /BC /BY /BT/C1/CB/CB/C6/BX/CA /BJ/BC /BU /BV/C6/CC/CA < /BE/BA/BX− /BD/BC /B7 /BD/B8/BE /BC. /BK∗ /BC /C3/CA/C1/BW/BX/CA /BJ/BC /BV/C6/CC/CA < /BH/BA/BX− /BD/BD /B7/BE /BG /BV/BT/C1/CA/C6/CB /BI/BL /BV/BV < /BK/BA/BX− /BD/BC /B7 /BD/B8/BE < /BD/BC /BC /BY/CD/C3/CD/CB/C0/C1/C5/BT /BI/BL /BV/C6/CC/CA/B7/BE /BD /BE/BL, /BF/BD/C5/BV/BV/CD/CB/C3/BX/CA /BI/BL /BV/BV < /BD/BA/BX− /BD/BC > /BH /BD. /BJ/B8/BF. /BI /BC /BE/BK/BU/C2/C7/CA/C6/BU/C7/BX /BI/BK /BV/C6/CC/CA < /BD/BA/BX− /BK ± /BD/B8/BE/B8/BG /BI. /BF/B8. /BE∗ /BC /BE/BI/BU/CA/C1/BT /CC/C7/CA/BX /BI/BK /BV/C6/CC/CA < /BF/BA/BX− /BK > /BE /BC /BY/CA/BT/C6/CI/C1/C6/C1 /BI/BK /BV/C6/CC/CA < /BL/BA/BX− /BD/BD ± /BD/B8/BE /BC /BZ/BT/CA/C5/C1/CA/BX /BI/BK /BV/C6/CC/CA < /BG/BA/BX− /BD/BC ± /BD /BC /C0/BT/C6/BT /CH /BT/C5/BT /BI/BK /BV/C6/CC/CA < /BF/BA/BX− /BK > /BD/BH /BC /C3/BT/CB/C0/BT /BI/BK /C7/CB/C8/C3 < /BE/BA/BX− /BD/BC /B7/BE /BC /C3/BT/CB/C0/BT /BI/BK /BU /BV/C6/CC/CA < /BE/BA/BX− /BD/BC /B7/BG /BC /C3/BT/CB/C0/BT /BI/BK /BV /BV/C6/CC/CA < /BE/BA/BX− /BD/BC /B7/BE /BI /BC /BU/BT/CA/CC/C7/C6 /BI/BJ /BV/C6/CC/CA < /BE/BA/BX− /BJ /B7/BG /BC. /BC/BC/BK/B8/BC. /BH∗ /BC /BU/CD/C0/C4/BX/CA /BI/BJ /BV/C6/CC/CA < /BH/BA/BX− /BD/BC /BD/B8/BE /BC. /BC/BC/BK/B8/BC. /BH∗ /BC /BU/CD/C0/C4/BX/CA /BI/BJ /BU /BV/C6/CC/CA < /BG/BA/BX− /BD/BC /B7 /BD/B8/BE /BC /BZ/C7/C5/BX/CI /BI/BJ /BV/C6/CC/CA < /BE/BA/BX− /BL /B7/BE /BC /C3/BT/CB/C0/BT /BI/BJ /BV/C6/CC/CA < /BE/BA/BX− /BD/BC /B7/BE /BE/BE/BC /BC /BU/BT/CA/CC/C7/C6 /BI/BI /BV/C6/CC/CA < /BE/BA/BX− /BL /B7 /BD/B8/BE /BC. /BH∗ /BC /BU/CD/C0/C4/BX/CA /BI/BI /BV/C6/CC/CA < /BF/BA/BX− /BL /B7 /BD/B8/BE /BC /C3/BT/CB/C0/BT /BI/BI /BV/C6/CC/CA < /BE/BA/BX− /BL /B7 /BD/B8/BE /BC /C4/BT/C5/BU /BI/BI /BV/C6/CC/CA < /BE/BA/BX− /BK /B7 /BD/B8/BE > /BJ /BE. /BK∗ /BC /BW/BX/C4/C1/CB/BX /BI/BH /BV/C6/CC/CA < /BH/BA/BX− /BK /B7/BE > /BE. /BH /BC. /BH∗ /BC /C5/BT/CB/CB/BT/C5 /BI/BH /BV/C6/CC/CA < /BE/BA/BX− /BK /B7/BD /BE. /BH∗ /BC /BU/C7 /CF/BX/C6 /BI/BG /BV/C6/CC/CA < /BE/BA/BX− /BJ /B7/BD /BC. /BK /BC /CB/CD/C6/CH /BT/CA /BI/BG /BV/C6/CC/CA/BE/BF/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BC /BV /D0/CX/D1/CX/D8 /CX/D7 /CQ /CT/D0/D3 /DB/BD /BD× /BD/BC− /BD/BH/CU/D3 /D6/BC. /BE/BH< /D5/BB/CT< /BC. /BH/B8 /CP/D2/CS /CX/D7 /CR/CW/CP/D2/CV/CX/D2/CV /D6/CP/D4/CX/CS/D0/DD/D2/CT/CP /D6 /D5/BB/CT /BP/BE/BB/BF/B8 /DB/CW/CT/D6/CT /CX/D8 /CX/D7 /BE × /BD/BC− /BD/BG/BA/BE/BG/BW/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /CR/CT/D0/CT/D7/D8/CX/CP/D0 /D7/D4/CW/CT/D6/CT /DB /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D7 /CP/D2/CX/D7/D3/D8/D6/D3/D4/CX/CR/BA/BE/BH/CF/CX/D8/CW /D8/CT/D0/CT/D7/CR/D3/D4 /CT /CP/DC/CX/D7 /CP/D8 /DE/CT/D2/CX/D8/CW /CP/D2/CV/D0/CT /BG/BC◦/D8/D3 /D8/CW/CT /D7/D3/D9/D8/CW/BA/BE/BI/C4/CT/D4/D8/D3/D2/CX/CR /D5/D9/CP /D6/CZ/D7/BA/BE/BJ/C4/CX/CU/CT/D8/CX/D1/CT > /BD/BC− /BK/D7/BN /CR/CW/CP /D6/CV/CT± /BC. /BJ/BC/B8 /BC/BA/BI/BK/B8 /BC/BA/BG/BE/BN /CP/D2/CS /D1/CP/D7/D7 > /BG/BA/BG/B8 /BG/BA/BK/B8 /CP/D2/CS /BE/BC /BZ/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/B9/D8/CX/DA/CT/D0/DD /BA/BE/BK/CC/CX/D1/CT /CS/CT/D0/CP /DD /CT/CS /CP/CX/D6 /D7/CW/D3 /DB /CT/D6 /D7/CT/CP /D6/CR/CW/BA/BE/BL/C8/D6/D3/D1/D4/D8 /CP/CX/D6 /D7/CW/D3 /DB /CT/D6 /D7/CT/CP /D6/CR/CW/BA/BF/BC/BT/D0/D7/D3 /CT /BB/BG /CP/D2/CS /CT /BB/BI /CR/CW/CP /D6/CV/CT/D7/BA/BF/BD/C6/D3 /CT/DA/CT/D2/D8/D7 /CX/D2 /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /C9/D9/CP /D6/CZ /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7/C9/D9/CP /D6/CZ /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C9/D9/CP /D6/CZ /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7/C9/CD/BT/CA/C3/CB/BB /BV/C0/BZ /C5/BT/CB/CB/C6/CD/BV/C4/BX/C7/C6 /B4 /CT /BB/BF/B5 /B4/BZ/CT/CE/B5 /C5/BT /CC/BX/CA/C1/BT/C4/BB/C5/BX/CC/C0/C7/BW /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW < /BD/BA/BD/BJ/BX− /BE/BE /D7/CX/D0/CX/CR/D3/D2/CT /D3/CX/D0 /CS/D6/D3/D4/D7 /BC /BF/BE/C4/BX/BX /BC/BE < /BG/BA/BJ/BD/BX− /BE/BE /D7/CX/D0/CX/CR/D3/D2/CT /D3/CX/D0 /CS/D6/D3/D4/D7 /BD /BF/BF/C0/BT/C4 /CH/C7 /BC/BC < /BG/BA/BJ/BX− /BE/BD ± /BD/B8/BE /D7/CX/D0/CX/CR/D3/D2/CT /D3/CX/D0 /CS/D6/D3/D4/D7 /BC /C5/BT/CA /BL/BI < /BK/BA/BX− /BE/BE /B7/BE /CB/CX/BB/CX/D2/CU/D6/CP /D6/CT/CS /D4/CW/D3/D8/D3/CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /BC /C8/BX/CA/BX/CA/BT /BL/BF < /BH/BA/BX− /BE/BJ ± /BD/B8/BE /D7/CT/CP /DB /CP/D8/CT/D6/BB/D0/CT/DA/CX/D8/CP/D8/CX/D3/D2 /BC /C0/C7/C5/BX/CA /BL/BE < /BG/BA/BX− /BE/BC ± /BD/B8/BE /D1/CT/D8/CT/D3 /D6/CX/D8/CT/D7/BB/D1/CP/CV/BA /D0/CT/DA/CX/D8/CP/D8/CX/D3/D2 /BC /C2/C7/C6/BX/CB /BK/BL /BH/BJ/BL /BH/BJ/BL/BH/BJ/BL /BH/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 < /BD/BA/BX− /BD/BL ± /BD/B8/BE /DA/CP /D6/CX/D3/D9/D7/BB/D7/D4 /CT/CR/D8/D6/D3/D1/CT/D8/CT/D6 /BC /C5/C1/C4/C6/BX/CA /BK/BJ < /BH/BA/BX− /BE/BE ± /BD/B8/BE /CF/BB/D0/CT/DA/CX/D8/CP/D8/CX/D3/D2 /BC /CB/C5/C1/CC/C0 /BK/BJ < /BF/BA/BX− /BE/BC /B7/BD /B8 /BE /D3 /D6/CV/D0/CX/D5/BB/CS/D6/D3/D4/D0/CT/D8 /D8/D3 /DB /CT/D6 /BC /CE /BT/C6/C8/C7/C4/BX/C6 /BK/BJ < /BI/BA/BX− /BE/BC − /BD/B8/BE /D3 /D6/CV/D0/CX/D5/BB/CS/D6/D3/D4/D0/CT/D8 /D8/D3 /DB /CT/D6 /BC /CE /BT/C6/C8/C7/C4/BX/C6 /BK/BJ < /BF/BA/BX− /BE/BD ± /BD /C0/CV/CS/D6/D3/D4/D7/B9/D9/D2/D8/D6/CT/CP/D8/CT/CS /BC /CB/BT /CE /BT /BZ/BX /BK/BI < /BF/BA/BX− /BE/BE ± /BD/B8/BE /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BC /CB/C5/C1/CC/C0 /BK/BI < /BE/BA/BX− /BE/BI ± /BD/B8/BE /BG/C0/CT/BB/D0/CT/DA/CX/D8/CP/D8/CX/D3/D2 /BC /CB/C5/C1/CC/C0 /BK/BI /BU < /BE/BA/BX− /BE/BC >± /BD /BC. /BE/DF/BE/BH/BC /D2/CX/D3/CQ/CX/D9/D1/B7/D8/D9/D2/CV/D7/BB/CX/D3/D2 /BC /C5/C1/C4/C6/BX/CA /BK/BH < /BD/BA/BX− /BE/BD ± /BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BC /CB/C5/C1/CC/C0 /BK/BH/B7/BD /B8 /BE < /BD/BC/BC /D2/CX/D3/CQ/CX/D9/D1/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /C3/CD/CC/CB/BV/C0/BX/CA/BT /BK/BG < /BH/BA/BX− /BE/BE /D0/CT/DA/CX/D8/CP/D8/CT/CS /D7/D8/CT/CT/D0 /BC /C5/BT/CA/C1/C6/BX/C4/C4/C1 /BK/BG < /BL/BA/BX− /BE/BC ±< /BD/BF /DB /CP/D8/CT/D6/BB/D3/CX/D0 /CS/D6/D3/D4 /BC /C2/C7 /CH/BV/BX /BK/BF < /BE/BA/BX− /BE/BD>/vextendsingle/vextendsingle± /BD/BB/BE/vextendsingle/vextendsingle/D0/CT/DA/CX/D8/CP/D8/CT/CS /D7/D8/CT/CT/D0 /BC /C4/C1/BX/BU/C7 /CF/C1/CC/CI /BK/BF < /BD/BA/BX− /BD/BL ± /BD/B8/BE /D4/CW/D3/D8/D3 /CX/D3/D2 /D7/D4 /CT/CR /BC /CE /BT/C6/BW/BX/CB/CC/BX/BX/BZ /BK/BF < /BE/BA/BX− /BE/BC /D1/CT/D6/CR/D9/D6/DD/BB/D3/CX/D0 /CS/D6/D3/D4 /BC /BF/BG/C0/C7/BW/BZ/BX/CB /BK/BD/BD/BA/BX− /BE/BC /B7/BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BG /BF/BH/C4/BT/CA/CD/BX /BK/BD/BD/BA/BX− /BE/BC − /BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BG /BF/BH/C4/BT/CA/CD/BX /BK/BD < /BD/BA/BX− /BE/BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D7/D8/CT/CT/D0 /BC /C5/BT/CA/C1/C6/BX/C4/C4/C1 /BK/BC /BU < /BI/BA/BX− /BD/BI /CW/CT/D0/CX/D9/D1/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /BU/C7 /CH/BW /BJ/BL/BD/BA/BX− /BE/BC /B7/BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BE /BF/BH/C4/BT/CA/CD/BX /BJ/BL < /BG/BA/BX− /BE/BK /CT/CP /D6/D8/CW/B7/BB/CX/D3/D2 /CQ /CT/CP/D1 /BC /C7/BZ/C7/CA/C7/BW/BA/BA/BA /BJ/BL < /BH/BA/BX− /BD/BH /B7/BD /D8/D9/D2/CV/D7/BA/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /BU/C7 /CH/BW /BJ/BK < /BH/BA/BX− /BD/BI /B7/BF < /BD. /BJ /CW/DD/CS/D6/D3/CV/CT/D2/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /BU/C7 /CH/BW /BJ/BK /BU < /BD/BA/BX− /BE/BD ± /BE/B8/BG /DB /CP/D8/CT/D6/BB/CX/D3/D2 /CQ /CT/CP/D1 /BC /C4/CD/C6/BW /BJ/BK < /BI/BA/BX− /BD/BH > /BD/BB/BE /D0/CT/DA/CX/D8/CP/D8/CT/CS /D8/D9/D2/CV/D7/D8/CT/D2 /BC /C8/CD/CC/CC /BJ/BK < /BD/BA/BX− /BE/BE /D1/CT/D8/CP/D0/D7/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /CB/BV/C0/C1/BY/BY/BX/CA /BJ/BK < /BH/BA/BX− /BD/BH /D0/CT/DA/CX/D8/CP/D8/CT/CS /D8/D9/D2/CV/D7/D8/CT/D2 /D3 /DC /BC /BU/C4/BT/C6/BW /BJ/BJ < /BF/BA/BX− /BE/BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /CX/D6/D3/D2 /BC /BZ/BT/C4/C4/C1/C6/BT/CA/C7 /BJ/BJ/BE/BA/BX− /BE/BD − /BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BD /BF/BH/C4/BT/CA/CD/BX /BJ/BJ/BG/BA/BX− /BE/BD /B7/BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /D2/CX/D3/CQ/CX/D9/D1 /BE /BF/BH/C4/BT/CA/CD/BX /BJ/BJ < /BD/BA/BX− /BD/BF /B7/BF < /BJ. /BJ /CW/DD/CS/D6/D3/CV/CT/D2/BB/D1/CP/D7/D7 /D7/D4 /CT/CR /BC /C5/CD/C4/C4/BX/CA /BJ/BJ < /BH/BA/BX− /BE/BJ /DB /CP/D8/CT/D6/B7/BB/CX/D3/D2 /CQ /CT/CP/D1 /BC /C7/BZ/C7/CA/C7/BW/BA/BA/BA /BJ/BJ < /BD/BA/BX− /BE/BD /D0/D9/D2/CP /D6/B7/BB/CX/D3/D2 /D7/D4 /CT/CR /BC /CB/CC/BX/CE/BX/C6/CB /BJ/BI < /BD/BA/BX− /BD/BH /B7/BD < /BI/BC /D3 /DC/DD/CV/CT/D2/B7/BB/CX/D3/D2 /D7/D4 /CT/CR /BC /BX/C4/BU/BX/CA/CC /BJ/BC < /BH/BA/BX− /BD/BL /D0/CT/DA/CX/D8/CP/D8/CT/CS /CV/D6/CP/D4/CW/CX/D8/CT /BC /C5/C7/CA/C8/CD/CA/BZ/C7 /BJ/BC < /BH/BA/BX− /BE/BF /DB /CP/D8/CT/D6/B7/BB/CP/D8/D3/D1 /CQ /CT/CP/D1 /BC /BV/C7/C7/C3 /BI/BL < /BD/BA/BX− /BD/BJ ± /BD/B8/BE /D0/CT/DA/CX/D8/CP/D8/CT/CS /CV/D6/CP/D4/CW/CX/D8/CT /BC /BU/CA/BT /BZ/C1/C6/CB/C3 /BI/BK < /BD/BA/BX− /BD/BJ /DB /CP/D8/CT/D6/B7/BB/D9/DA /D7/D4 /CT/CR /BC /CA/BT/C6/C3 /BI/BK < /BF/BA/BX− /BD/BL ± /BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /CX/D6/D3/D2 /BC /CB/CC/C7 /CE/BX/CA /BI/BJ < /BD/BA/BX− /BD/BC /D7/D9/D2/BB/D9/DA /D7/D4 /CT/CR /BC /BF/BI/BU/BX/C6/C6/BX/CC/CC /BI/BI < /BD/BA/BX− /BD/BJ /B7/BD /B8 /BE /D1/CT/D8/CT/D3 /D6/CX/D8/CT/D7/B7/BB/CX/D3/D2 /CQ /CT/CP/D1 /BC /BV/C0/CD/C8/C3/BT /BI/BI < /BD/BA/BX− /BD/BI ± /BD /D0/CT/DA/CX/D8/CP/D8/CT/CS /CV/D6/CP/D4/CW/CX/D8/CT /BC /BZ/BT/C4/C4/C1/C6/BT/CA/C7 /BI/BI < /BD/BA/BX− /BE/BE /CP /D6/CV/D3/D2/BB/CT/D0/CT/CR/D8/D6/D3/D1/CT/D8/CT/D6 /BC /C0/C1/C4/C4/BT/CB /BH/BL − /BE /D0/CT/DA/CX/D8/CP/D8/CT/CS /D3/CX/D0 /BC /C5/C1/C4/C4/C1/C3/BT/C6 /BD/BC/BF/BE/BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /CR/CW/CP /D6/CV/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /BC/BA/BD/BK /CT≤/vextendsingle/vextendsingle/C9residual/vextendsingle/vextendsingle≤ /BC/BA/BK/BE /CT /CX/D2 /D8/D3/D8/CP/D0/D3/CU /BJ/BC/BA/BD /D1/CV/D3/CU /D7/CX/D0/CX/CR/D3/D2/CT /D3/CX/D0/BA/BF/BF/BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /CR/CW/CP /D6/CV/CT/vextendsingle/vextendsingle/C9residual/vextendsingle/vextendsingle> /BC/BA/BD/BI/CT /CX/D2 /D8/D3/D8/CP/D0 /D3/CU /BD/BJ/BA/BG /D1/CV/D3/CU /D7/CX/D0/CX/CR/D3/D2/CT /D3/CX/D0/BA/BF/BG/BT/D0/D7/D3 /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /C9 /BP± /CT /BB/BI/BA/BF/BH/C6/D3/D8/CT /D8/CW/CP/D8 /CX/D2 /C8/C0/C1/C4/C4/C1/C8/CB /BK/BK /D8/CW/CT/D7/CT /CP/D9/D8/CW/D3 /D6/D7 /D6/CT/D4 /D3 /D6/D8 /CP /D7/D9/CQ/D8/D0/CT /D1/CP/CV/D2/CT/D8/CX/CR /CT/AB/CT/CR/D8 /DB/CW/CX/CR/CW /CR/D3/D9/D0/CS/CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6 /D8/CW/CT /CP/D4/D4/CP /D6/CT/D2/D8 /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /CR/CW/CP /D6/CV/CT/D7/BA/BF/BI/C4/CX/D1/CX/D8 /CX/D2/CU/CT/D6/D6/CT/CS /CQ /DD /C2/C7/C6/BX/CB /BJ/BJ /BU /BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7/C4/BX/BX /BC/BE /C8/CA /BW/BI/BI /BC/BD/BE/BC/BC/BE /C1/BA/CC/BA /C4/CT/CT /CT/D8 /CP/D0/BA/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BC/BV /C8/CA /BW/BI/BE /BC/BH/BE/BC/BC/BF /C5/BA /BT/D1/CQ /D6/D3/D7/CX/D3 /CT/D8 /CP/D0/BA /B4/C5/BT /BV/CA/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BT/C4 /CH/C7 /BC/BC /C8/CA/C4 /BK/BG /BE/BH/BJ/BI /CE/BA /C0/CP/D0/DD /D3 /CT/D8 /CP/D0/BA/BT/BU/CA/BX/CD /BL/BJ/BW /C8/C4 /BU/BF/BL/BI /BF/BD/BH /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1/BV/D3/D0/D0/CP/CQ/BA/B5/C0/CD/BX/C6/CC/CA/CD/C8 /BL/BI /C8/CA /BV/BH/BF /BF/BH/BK /BZ/BA /C0/D9/CT/D2/D8/D6/D9/D4 /CT/D8 /CP/D0/BA /B4/CB/C1/BX/BZ/B5/C5/BT/CA /BL/BI /C8/CA /BW/BH/BF /BI/BC/BD/BJ /C6/BA/C5/BA /C5/CP /D6 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /CB/BV/C0/BT/BY/B8 /C4/BT/C6/C4/B8 /CD/BV/C1/B5/BT/C3/BX/CA/CB /BL/BH/CA /CI/C8/C0/CH /BV/BI/BJ /BE/BC/BF /CA/BA /BT/CZ /CT/D6/D7 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 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/BT/C5/BT /BI/BK /BV/C2/C8 /BG/BI /CB/BJ/BF/BG /CH/BA /C0/CP/D2/CP /DD /CP/D1/CP /CT/D8 /CP/D0/BA /B4/C7/CB/BT/C3/B5/C3/BT/CB/C0/BT /BI/BK /C8/CA /BD/BJ/BE /BD/BE/BL/BJ /C0/BA /C3/CP/D7/CW/CP/B8 /CA/BA/C2/BA /CB/D8/CT/CU/CP/D2/D7/CZ/CX /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/C3/BT/CB/C0/BT /BI/BK/BU /C8/CA/C4 /BE/BC /BE/BD/BJ /C0/BA /C3/CP/D7/CW/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/C3/BT/CB/C0/BT /BI/BK/BV /BV/C2/C8 /BG/BI /CB/BJ/BF/BC /C0/BA /C3/CP/D7/CW/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/CA/BT/C6/C3 /BI/BK /C8/CA /BD/BJ/BI /BD/BI/BF/BH /BW/BA /CA/CP/D2/CZ /B4/C5/C1/BV/C0/B5/BU/BT/CA/CC/C7/C6 /BI/BJ /C8/CA/CB/C4 /BL/BC /BK/BJ /C2/BA/BV/BA /BU/CP /D6/D8/D3/D2 /B4/C6/C8/C7/C4/B5/BU/BT /CC/C0/C7 /CF /BI/BJ /C8/C4 /BE/BH/BU /BD/BI/BF /BZ/BA /BU/CP/D8/CW/D3 /DB /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B5/BU/CD/C0/C4/BX/CA /BI/BJ /C6/BV /BG/BL/BT /BE/BC/BL /BT/BA /BU/D9/CW/D0/CT/D6/B9/BU/D6/D3/CV/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/BZ/C6/BT/B5/BU/CD/C0/C4/BX/CA /BI/BJ/BU /C6/BV /BH/BD/BT /BK/BF/BJ /BT/BA /BU/D9/CW/D0/CT/D6/B9/BU/D6/D3/CV/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/BZ/C6/BT/B7/B5/BY /C7/CB/CB /BI/BJ /C8/C4 /BE/BH/BU /BD/BI/BI /C2/BA /BY /D3/D7/D7 /CT/D8 /CP/D0/BA /B4/C5/C1/CC/B5/BZ/C7/C5/BX/CI /BI/BJ /C8/CA/C4 /BD/BK /BD/BC/BE/BE /CA/BA /BZ/D3/D1/CT/DE /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B5/C3/BT/CB/C0/BT /BI/BJ /C8/CA /BD/BH/BG /BD/BE/BI/BF /C0/BA /C3/CP/D7/CW/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/CB/CC/C7 /CE/BX/CA /BI/BJ /C8/CA /BD/BI/BG /BD/BH/BL/BL /CA/BA/CF/BA /CB/D8/D3/DA/CT/D6/B8 /CC/BA/C1/BA /C5/D3 /D6/CP/D2/B8 /C2/BA/CF/BA /CC /D6/CX/D7/CR/CW/CZ /CP /B4/CB/CH/CA/BT/B5/BU/BT/CA/CC/C7/C6 /BI/BI /C8/C4 /BE/BD /BF/BI/BC /C2/BA/BV/BA /BU/CP /D6/D8/D3/D2/B8 /BV/BA/CC/BA /CB/D8/D3 /CR/CZ /CT/D0 /B4/C6/C8/C7/C4/B5/BU/BX/C6/C6/BX/CC/CC /BI/BI /C8/CA/C4 /BD/BJ /BD/BD/BL/BI /CF/BA/CA/BA /BU/CT/D2/D2/CT/D8/D8 /B4/CH /BT/C4/BX/B5/BU/CD/C0/C4/BX/CA /BI/BI /C6/BV /BG/BH/BT /BH/BE/BC /BT/BA /BU/D9/CW/D0/CT/D6/B9/BU/D6/D3/CV/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/BZ/C6/BT/B7/B5/BV/C0/CD/C8/C3/BT /BI/BI /C8/CA/C4 /BD/BJ /BI/BC /CF/BA/BT/BA /BV/CW/D9/D4/CZ /CP/B8 /C2/BA/C8 /BA /CB/CR/CW/CX/AB/CT/D6/B8 /BV/BA/C5/BA /CB/D8/CT/DA/CT/D2/D7 /B4/BT/C6/C4/B5/BZ/BT/C4/C4/C1/C6/BT/CA/C7 /BI/BI /C8/C4 /BE/BF /BI/BC/BL /BZ/BA /BZ/CP/D0/D0/CX/D2/CP /D6/D3/B8 /BZ/BA /C5/D3 /D6/D4/D9/D6/CV/D3 /B4/BZ/BX/C6/C7/B5/C3/BT/CB/C0/BT /BI/BI /C8/CA /BD/BH/BC /BD/BD/BG/BC /C0/BA /C3/CP/D7/CW/CP/B8 /C4/BA/BU/BA /C4/CT/CX/D4/D9/D2/CT/D6/B8 /CA/BA/C3/BA /BT/CS/CP/CX/D6 /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/C4/BT/C5/BU /BI/BI /C8/CA/C4 /BD/BJ /BD/BC/BI/BK /CA/BA/BV/BA /C4/CP/D1/CQ /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B5 /BH/BK/BC /BH/BK/BC/BH/BK/BC /BH/BK/BC/C9/D9/CP /D6/CZ /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CT/D7 /BW/BX/C4/C1/CB/BX /BI/BH /C8/CA /BD/BG/BC/BU /BG/BH/BK /BW/BA/BT/BA /CS/CT /C4/CX/D7/CT/B8 /CC/BA /BU/D3 /DB /CT/D2 /B4/BT/CA/C1/CI/B5/BW/C7/CA/BY /BT/C6 /BI/BH /C8/CA/C4 /BD/BG /BL/BL/BL /BW/BA/BX/BA /BW/D3 /D6/CU/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH/BU /C8/CA/C4 /BD/BG /BD/BL/BI /C8 /BA/BY /D6/CP/D2/DE/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/C7/C4/CD/B5/C5/BT/CB/CB/BT/C5 /BI/BH /C6/BV /BG/BC/BT /BH/BK/BL /CC/BA /C5/CP/D7/D7/CP/D1/B8 /CC/BA /C5/D9/D0/D0/CT/D6/B8 /BT/BA /CI/CX/CR/CW/CX/CR/CW/CX /B4/BV/BX/CA/C6/B5/BU/C1/C6/BZ/C0/BT/C5 /BI/BG /C8/C4 /BL /BE/BC/BD /C0/BA/C0/BA /BU/CX/D2/CV/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BX/C8/C7/C4/B5/BU/C4/CD/C5 /BI/BG /C8/CA/C4 /BD/BF /BF/BH/BF/BT /CF/BA /BU/D0/D9/D1 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BU/C7 /CF/BX/C6 /BI/BG /C8/CA/C4 /BD/BF /BJ/BE/BK /CC/BA /BU/D3 /DB /CT/D2 /CT/D8 /CP/D0/BA /B4/BT/CA/C1/CI/B5/C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BG /C8/CA/C4 /BD/BF /BE/BK/BC /CE/BA /C0/CP/CV/D3/D4/CX/CP/D2 /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B8 /BU/C6/C4/B5/C4/BX/C1/C8/CD/C6/BX/CA /BI/BG /C8/CA/C4 /BD/BE /BG/BE/BF /C4/BA/BU/BA /C4/CT/CX/D4/D9/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/C5/C7/CA/CA/C1/CB/C7/C6 /BI/BG /C8/C4 /BL /BD/BL/BL /BW/BA/CA/BA/C7/BA /C5/D3 /D6/D6/CX/D7/D3/D2 /B4/BV/BX/CA/C6/B5/CB/CD/C6/CH /BT/CA /BI/BG /C8/CA /BD/BF/BI /BU/BD/BD/BH/BJ /BT/BA/CF/BA /CB/D9/D2/DD /CP /D6/B8 /BT/BA/CI/BA /CB/CR/CW/DB /CP /D6/DE/D7/CR/CW/CX/D0/CS/B8 /C8 /BA/C1/BA /BV/D3/D2/D2/D3 /D6/D7 /B4/BU/C6/C4/B5/C0/C1/C4/C4/BT/CB /BH/BL /C6/BT /CC /BD/BK/BG /BU/BL/BE /BT/BA/C5/BA /C0/CX/D0/D0/CP/D7/B8 /CC/BA/BX/BA /BV/D6/CP/D2/D7/CW/CP /DB /B4/BT/BX/CA/BX/B5/C5/C1/C4/C4/C1/C3/BT/C6 /BD/BC /C8/CW/CX/D0 /C5/CP/CV /BD/BL /BE/BC/BL /CA/BA/BT/BA /C5/CX/D0/D0/CX/CZ /CP/D2 /B4/BV/C0/C1/BV/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C4 /CH/C7/C6/CB /BK/BH /C8/CA/C8/C4 /BV/BD/BE/BL /BE/BE/BH /C4/BA /C4/DD /D3/D2/D7 /B4/C7 /CG/BY/B5/CA/CT/DA/CX/CT/DB/C5/BT/CA/C1/C6/BX/C4/C4/C1 /BK/BE /C8/CA/C8/C4 /BK/BH /BD/BI/BD /C5/BA /C5/CP /D6/CX/D2/CT/D0/D0/CX/B8 /BZ/BA /C5/D3 /D6/D4/D9/D6/CV/D3 /B4/BZ/BX/C6/C7/B5/CA/CT/DA/CX/CT/DB LIGHT UNFLAVORED MESONS ( S=C=B=0 ) •π±.................... 5 8 3 •π0.................... 5 8 7 •η..................... 5 8 9 •f0(600) . . . . . . . . . . . . . . . . . . 594 •ρ(770) . . . . . . . . . . . . . . . . . . . 599 •ω(782) . . . . . . . . . . . . . . . . . . 605 •η/prime(958) . . . . . . . . . . . . . . . . . . 610 •f0(980) . . . . . . . . . . . . . . . . . . 613 •a0(980) . . . . . . . . . . . . . . . . . . 615 •φ(1020) . . . . . . . . . . . . . . . . . . 618 •h1(1170) . . . . . . . . . . . . . . . . . . 623 •b1(1235) . . . . . . . . . . . . . . . . . . 624 •a1(1260) . . . . . . . . . . . . . . . . . . 625 •f2(1270) . . . . . . . . . . . . . . . . . . 627 •f1(1285) . . . . . . . . . . . . . . . . . . 630 •η(1295) . . . . . . . . . . . . . . . . . . 632 •π(1300) . . . . . . . . . . . . . . . . . . 633 •a2(1320) . . . . . . . . . . . . . . . . . . 634 •f0(1370) . . . . . . . . . . . . . . . . . . 637 h1(1380) . . . . . . . . . . . . . . . . . . 640 •π1(1400) . . . . . . . . . . . . . . . . . . 640 •η(1405) . . . . . . . . . . . . . . . . . . 641 •f1(1420) . . . . . . . . . . . . . . . . . . 645 •ω(1420) . . . . . . . . . . . . . . . . . . 647 f2(1430) . . . . . . . . . . . . . . . . . . 648 •a0(1450) . . . . . . . . . . . . . . . . . . 648 •ρ(1450) . . . . . . . . . . . . . . . . . . 649 •η(1475) . . . . . . . . . . . . . . . . . . 651 •f0(1500) . . . . . . . . . . . . . . . . . . 652 f1(1510) . . . . . . . . . . . . . . . . . . 655 •f/prime 2(1525) . . . . . . . . . . . . . . . . . . 655 f2(1565) . . . . . . . . . . . . . . . . . . 658 ρ(1570) . . . . . . . . . . . . . . . . . . 659 h1(1595) . . . . . . . . . . . . . . . . . . 660 •π1(1600) . . . . . . . . . . . . . . . . . . 660 a1(1640) . . . . . . . . . . . . . . . . . . 661 f2(1640) . . . . . . . . . . . . . . . . . . 661 •η2(1645) . . . . . . . . . . . . . . . . . . 662 •ω(1650) . . . . . . . . . . . . . . . . . . 662 •ω3(1670) . . . . . . . . . . . . . . . . . . 663 •π2(1670) . . . . . . . . . . . . . . . . . . 664 •φ(1680) . . . . . . . . . . . . . . . . . . 666 •ρ3(1690) . . . . . . . . . . . . . . . . . . 667 •ρ(1700) . . . . . . . . . . . . . . . . . . 670 a2(1700) . . . . . . . . . . . . . . . . . . 674 •f0(1710) . . . . . . . . . . . . . . . . . . 675 η(1760) . . . . . . . . . . . . . . . . . . 678 •π(1800) . . . . . . . . . . . . . . . . . . 678 f2(1810) . . . . . . . . . . . . . . . . . . 679 X(1835) . . . . . . . . . . . . . . . . . . 680 •φ3(1850) . . . . . . . . . . . . . . . . . . 681 η2(1870) . . . . . . . . . . . . . . . . . . 681 •π2(1880) . . . . . . . . . . . . . . . . . . 681 ρ(1900) . . . . . . . . . . . . . . . . . . 682 f2(1910) . . . . . . . . . . . . . . . . . . 682 •f2(1950) . . . . . . . . . . . . . . . . . . 683 •Indicates the particle is in the Meson Summary Tableρ3(1990) . . . . . . . . . . . . . . . . . . 684 •f2(2010) . . . . . . . . . . . . . . . . . . 685 f0(2020) . . . . . . . . . . . . . . . . . . 685 •a4(2040) . . . . . . . . . . . . . . . . . . 685 •f4(2050) . . . . . . . . . . . . . . . . . . 686 π2(2100) . . . . . . . . . . . . . . . . . . 688 f0(2100) . . . . . . . . . . . . . . . . . . 688 f2(2150) . . . . . . . . . . . . . . . . . . 688 ρ(2150) . . . . . . . . . . . . . . . . . . 690 φ(2170) . . . . . . . . . . . . . . . . . . 691 f0(2200) . . . . . . . . . . . . . . . . . . 691 fJ(2220) . . . . . . . . . . . . . . . . . . 692 η(2225) . . . . . . . . . . . . . . . . . . 693 ρ3(2250) . . . . . . . . . . . . . . . . . . 693 •f2(2300) . . . . . . . . . . . . . . . . . . 694 f4(2300) . . . . . . . . . . . . . . . . . . 694 f0(2330) . . . . . . . . . . . . . . . . . . 695 •f2(2340) . . . . . . . . . . . . . . . . . . 695 ρ5(2350) . . . . . . . . . . . . . . . . . . 696 a6(2450) . . . . . . . . . . . . . . . . . . 696 f6(2510) . . . . . . . . . . . . . . . . . . 697 OTHER LIGHT UNFLAVORED ( S=C=B=0 ) F u r t h e r S t a t e s ............... 6 9 8 STRANGE MESONS ( S=±1,C=B=0 ) •K±.................... 7 0 4 •K0.................... 7 2 1 •K0 S.................... 7 2 5 •K0 L.................... 7 2 8 K∗ 0(800) . . . . . . . . . . . . . . . . . . 749 •K∗(892) . . . . . . . . . . . . . . . . . . 750 •K1(1270) . . . . . . . . . . . . . . . . . 752 •K1(1400) . . . . . . . . . . . . . . . . . 754 •K∗(1410) . . . . . . . . . . . . . . . . . 755 •K∗ 0(1430) . . . . . . . . . . . . . . . . . 755 •K∗ 2(1430) . . . . . . . . . . . . . . . . . 756 K(1460) . . . . . . . . . . . . . . . . . . 758 K2(1580) . . . . . . . . . . . . . . . . . 758 K(1630) . . . . . . . . . . . . . . . . . . 759 K1(1650) . . . . . . . . . . . . . . . . . 759 •K∗(1680) . . . . . . . . . . . . . . . . . 759 •K2(1770) . . . . . . . . . . . . . . . . . 760 •K∗ 3(1780) . . . . . . . . . . . . . . . . . 760 •K2(1820) . . . . . . . . . . . . . . . . . 762 K(1830) . . . . . . . . . . . . . . . . . . 762 K∗ 0(1950) . . . . . . . . . . . . . . . . . 762 K∗ 2(1980) . . . . . . . . . . . . . . . . . 763 •K∗ 4(2045) . . . . . . . . . . . . . . . . . 763 K2(2250) . . . . . . . . . . . . . . . . . 764 K3(2320) . . . . . . . . . . . . . . . . . 764 K∗ 5(2380) . . . . . . . . . . . . . . . . . 764 K4(2500) . . . . . . . . . . . . . . . . . 764 K(3100) . . . . . . . . . . . . . . . . . . 765 (continued on the next page) CHARMED MESONS ( C=±1) •D±.................... 7 6 6 •D0.................... 7 8 3 •D∗(2007)0................. 8 1 0 •D∗(2010)±................. 8 1 1 D∗ 0(2400)0................. 8 1 2 D∗ 0(2400)±................. 8 1 2 •D1(2420)0................. 8 1 2 D1(2420)±................. 8 1 3 D1(2430)0................. 8 1 3 •D∗ 2(2460)0................. 8 1 4 •D∗ 2(2460)±................. 8 1 5 D∗(2640)±................. 8 1 5 CHARMED, STRANGE MESONS ( C=S=±1) •D± s.................... 8 1 6 •D∗± s................... 8 2 7 •D∗ s0(2317)±................ 8 2 7 •Ds1(2460)±................ 8 2 8 •Ds1(2536)±................ 8 3 0 •Ds2(2573)±................ 8 3 1 Ds1(2700)±................ 8 3 2 BOTTOM MESONS ( B=±1) B- p a r t i c l e o r g a n i z a t i o n ............ 8 3 3 •B±.................... 8 4 2 •B0.................... 8 7 8 •B±/B0A D M I X T U R E ........... 9 3 2 •B±/B0/B0 s/b-baryon ADMIXTURE . . . . . 945 VcbandVubC K M M a t r i x E l e m e n t s ...... 9 5 1 •B∗.................... 9 6 6 •B1(5721)0................. 9 6 6 B∗ J(5732) . . . . . . . . . . . . . . . . . 966 •B∗ 2(5747)0................. 9 6 7 BOTTOM, STRANGE MESONS ( B=±1,S=∓1) •B0 s.................... 9 6 8 •B∗ s.................... 9 7 4 •Bs1(5830)0................. 9 7 4 •B∗ s2(5840)0................. 9 7 4 B∗ sJ(5850) . . . . . . . . . . . . . . . . . 975 BOTTOM, CHARMED MESONS ( B=C=±1) •B± c.................... 9 7 6 c cMESONS Charmonium system . . . . . . . . . . . . . 977 •ηc(1S) .................. 9 7 7 •J/ψ(1S).................. 9 8 1 •χc0(1P) .................. 9 9 9 •χc1(1P) . . . . . . . . . . . . . . . . . . 1005 •hc(1P) . . . . . . . . . . . . . . . . . . 1008 •χc2(1P) . . . . . . . . . . . . . . . . . . 1008 •ηc(2S) . . . . . . . . . . . . . . . . . . 1013 •ψ(2S) . . . . . . . . . . . . . . . . . . . 1014 •ψ(3770) . . . . . . . . . . . . . . . . . . 1026 •Indicates the particle is in the Meson Summary Table•X(3872) . . . . . . . . . . . . . . . . . . 1035 χc2(2P) . . . . . . . . . . . . . . . . . . 1037 X(3940) . . . . . . . . . . . . . . . . . . 1037 X(3945) . . . . . . . . . . . . . . . . . . 1037 •ψ(4040) . . . . . . . . . . . . . . . . . . 1038 •ψ(4160) . . . . . . . . . . . . . . . . . . 1039 •X(4260) . . . . . . . . . . . . . . . . . . 1039 X(4360) . . . . . . . . . . . . . . . . . . 1040 •ψ(4415) . . . . . . . . . . . . . . . . . . 1041 b bMESONS Bottomonium system . . . . . . . . . . . . 1042 ηb(1S) . . . . . . . . . . . . . . . . . . 1043 •Υ(1S) . . . . . . . . . . . . . . . . . . . 1043 •χb0(1P) . . . . . . . . . . . . . . . . . . 1046 •χb1(1P) . . . . . . . . . . . . . . . . . . 1047 •χb2(1P) . . . . . . . . . . . . . . . . . . 1047 •Υ(2S) . . . . . . . . . . . . . . . . . . . 1047 Υ(1D) . . . . . . . . . . . . . . . . . . 1049 •χb0(2P) . . . . . . . . . . . . . . . . . . 1049 •χb1(2P) . . . . . . . . . . . . . . . . . . 1050 •χb2(2P) . . . . . . . . . . . . . . . . . . 1051 •Υ(3S) . . . . . . . . . . . . . . . . . . . 1051 •Υ(4S) . . . . . . . . . . . . . . . . . . . 1054 •Υ(10860) . . . . . . . . . . . . . . . . . 1055 •Υ(11020) . . . . . . . . . . . . . . . . . 1056 NON- q qCANDIDATES Non-q qCandidates . . . . . . . . . . . . . 1057 Notes in the Meson Listings Form Factors for Radiative Pion & Kaon Decays . . 584 N o t e o n S c a l a r M e s o n s ( r e v . )........... 5 9 4Theρ(770) (rev.) . . . . . . . . . . . . . . . . 599 Theη(1405), η(1475), f 1(1420), and f1(1510) (rev.) . 641 Theρ(1450) and the ρ(1700) (rev.) . . . . . . . . 670 T h e C h a r g e d K a o n M a s s ............. 7 0 4R a r e K a o n D e c a y s ( r e v . )............. 7 0 6 Dalitz Plot Parameters for K→3πD e c a y s..... 7 1 5 K ± /lscript3andK0 /lscript3F o r m F a c t o r s ( r e v . ) ......... 7 1 7 CPT Invariance Tests in Neutral Kaon Decay (new) . 721 CP Violation in KS→3π............ 7 2 7 Vud,Vus, Cabibbo Angle, and CKM Unitarity (rev.) . 733 CP-Violation in KLD e c a y s ( r e v . ) ......... 7 4 1 D a l i t z - P l o t A n a l y s i s F o r m a l i s m.......... 7 7 1Review of Charm Dalitz-Plot Analyses (rev.) . . . . 774 D 0– D0M i x i n g ( r e v . ) .............. 7 8 3 Decay Constant of Charged Pseudoscalar Mesons (new) 818 Production and Decay of b-ﬂavored Hadrons (rev.) . . 833 A n o t e o n H F A G A c t i v i t i e s ( r e v . ) ......... 8 4 2Polarization in BD e c a y s ( r e v . ) .......... 9 1 0 B 0– B0M i x i n g ( r e v . ) .............. 9 1 4 Determination of VcbandVub( r e v . ) ........ 9 5 1 Branching Ratios of ψ(2S)a n d χc0,1,2(rev.) . . . . 997 New Charmonium-like States (new) . . . . . . . . 1029Width Determinations of the ΥStates . . . . . . . 1042 /BH/BK/BF /BH/BK/BF/BH/BK/BF /BH/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π± /C4/C1/BZ/C0/CC /CD/C6/BY/C4/BT /CE /C7/CA/BX/BW /C5/BX/CB/C7/C6/CB /C4/C1/BZ/C0/CC /CD/C6/BY/C4/BT /CE /C7/CA/BX/BW /C5/BX/CB/C7/C6/CB/C4/C1/BZ/C0/CC /CD/C6/BY/C4/BT /CE /C7/CA/BX/BW /C5/BX/CB/C7/C6/CB /C4/C1/BZ/C0/CC /CD/C6/BY/C4/BT /CE /C7/CA/BX/BW /C5/BX/CB/C7/C6/CB/B4 /CB /BP /BV /BP /BU /BP /BC/B5 /B4 /CB /BP /BV /BP /BU /BP /BC/B5/B4 /CB /BP /BV /BP /BU /BP /BC/B5 /B4 /CB /BP /BV /BP /BU /BP /BC/B5/BY /D3 /D6 /C1 /BP/BD/B4π /B8 /CQ /B8ρ /B8 /CP /B5/BM /D9 /CS /B8/B4 /D9 /D9− /CS /CS /B5/BB√ /BE /B8 /CS /D9 /BN/CU/D3 /D6 /C1 /BP/BC/B4η /B8η/prime/B8 /CW /B8 /CW/prime/B8ω /B8φ /B8 /CU /B8 /CU/prime/B5/BM /CR/BD /B4 /D9 /D9 /B7 /CS /CS /B5/B7 /CR/BE /B4 /D7 /D7 /B5 π± /C1 /BZ/B4 /C2 /C8/B5 /BP /BD−/B4/BC−/B5/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D3/D1/CX/D8/D8/CT/CS /D6/CT/D7/D9/D0/D8/D7 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BK /CT/CS/CX/D8/CX/D3/D2/C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BU/BE/BC/BG /BU/BE/BC/BG/BU/BE/BC/BG /BU/BE/BC/BG/BD /B4/BD/BL/BK/BK/B5/BA π±/C5/BT/CB/CBπ±/C5/BT/CB/CBπ±/C5/BT/CB/CBπ±/C5/BT/CB/CB/CC/CW/CT /D1/D3/D7/D8 /CP/CR/CR/D9/D6/CP/D8/CT /CR/CW/CP /D6/CV/CT/CS /D4/CX/D3/D2 /D1/CP/D7/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D9/D4 /D3/D2 /DC/B9/D6/CP /DD/DB /CP/DA/CT/D0/CT/D2/CV/D8/CW /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /CX/D2 π−/B9/D1/CT/D7/D3/D2/CX/CR /CP/D8/D3/D1/D7/BA /CC/CW/CT/D3/CQ/D7/CT/D6/DA/CT/CS /D0/CX/D2/CT /CX/D7 /D8/CW/CT /CQ/D0/CT/D2/CS /D3/CU /D8/CW/D6/CT/CT /CR/D3/D1/D4 /D3/D2/CT/D2/D8/D7/B8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CS/CX/AB/CT/D6/CT/D2/D8/C3/B9/D7/CW/CT/D0/D0 /D3 /CR/CR/D9/D4/CP/D2/CR/CX/CT/D7/BA /C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BL/BG /D6/CT/DA/CX/D7/CX/D8/D7 /D8/CW/CT /D3 /CR/CR/D9/D4/CP/D2/CR/DD /D5/D9/CT/D7/D8/CX/D3/D2/B8/DB/CX/D8/CW /D8/CW/CT /CR/D3/D2/CR/D0/D9/D7/CX/D3/D2 /D8/CW/CP/D8 /D8 /DB /D3 /D7/CT/D8/D7 /D3/CU /D3 /CR/CR/D9/D4/CP/D2/CR/DD /D6/CP/D8/CX/D3/D7/B8 /D6/CT/D7/D9/D0/D8/CX/D2/CV /CX/D2 /D8 /DB /D3/CS /CX /CU /B9/CU/CT/D6/CT/D2/D8 /D4/CX/D3/D2 /D1/CP/D7/D7/CT/D7 /B4/CB/D3/D0/D9/D8/CX/D3/D2/D7 /BT /CP/D2/CS /BU/B5/B8 /CP /D6/CT /CT/D5/D9/CP/D0/D0/DD /D4 /D6/D3/CQ/CP/CQ/D0/CT/BA /CF /CT /CR/CW/D3 /D3/D7/CT/D8/CW/CT /CW/CX/CV/CW/CT/D6 /CB/D3/D0/D9/D8/CX/D3/D2 /BU /D7/CX/D2/CR/CT /D3/D2/D0/DD /D8/CW/CX/D7 /D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CP /D4 /D3/D7/CX/D8/CX/DA/CT/D1/CP/D7/D7/B9/D7/D5/D9/CP /D6/CT/CS /CU/D3 /D6 /D8/CW/CT /D1/D9/D3/D2 /D2/CT/D9/D8/D6/CX/D2/D3/B8 /CV/CX/DA/CT/D2 /D8/CW/CT /D4 /D6/CT/CR/CX/D7/CT /D1/D9/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D2/D3 /DB /CP/DA/CP/CX/D0/CP/CQ/D0/CT /B4/BW /BT /CD/C5 /BL/BD/B8 /BT/CB/CB/BT/C5/BT /BZ/BT/C6 /BL/BG/B8 /CP/D2/CS /BT/CB/CB/BT/C5/B9/BT /BZ/BT/C6 /BL/BI/B5 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D4/CX/D3/D2/D7 /CP/D8 /D6/CT/D7/D8/BA /BX/CP /D6/D0/CX/CT/D6 /D1/CP/D7/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW/D4/CX/B9/D1/CT/D7/D3/D2/CX/CR /CP/D8/D3/D1/D7 /D1/CP /DD /CW/CP/DA/CT /D9/D7/CT/CS /CX/D2/CR/D3 /D6/D6/CT/CR/D8 /C3/B9/D7/CW/CT/D0/D0 /D7/CR/D6/CT/CT/D2/CX/D2/CV /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6/D3 /CU> /BC. /BC/BC/BH /C5/CT/CE /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CX/D7/C4/CX/D7/D8/CX/D2/CV/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC /BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC/BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC /BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BL. /BH/BJ/BC/BD/BK± /BC. /BC/BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD/BF/BL. /BH/BJ/BC/BJ/BD± /BC. /BC/BC/BC/BH/BF /BD/C4/BX/C6/CI /BL/BK /BV/C6/CC/CA − /D4/CX/D3/D2/CX/CR /C6/BE/B9/CP/D8/D3/D1/D7/CV/CP/D7 /D8/CP /D6/CV/CT/D8/BD/BF/BL. /BH/BI/BL/BL/BH± /BC. /BC/BC/BC/BF/BH /BE/C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BL/BG /BV/C6/CC/CA − π−/CP/D8/D3/D1/B8/CB/D3/D0/D2/BA /BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BL. /BH/BJ/BC/BE/BE± /BC. /BC/BC/BC/BD/BG /BF/BT/CB/CB/BT/C5/BT /BZ/BT/C6 /BL/BI /CB/C8/BX/BV /B7 π /B7→µ /B7νµ/BD/BF/BL. /BH/BI/BJ/BK/BE± /BC. /BC/BC/BC/BF/BJ /BG/C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BL/BG /BV/C6/CC/CA − π−/CP/D8/D3/D1/B8/CB/D3/D0/D2/BA /BT/BD/BF/BL. /BH/BI/BL/BL/BI± /BC. /BC/BC/BC/BI/BJ /BH/BW /BT /CD/C5 /BL/BD /CB/C8/BX/BV /B7 π /B7→µ /B7ν/BD/BF/BL. /BH/BI/BJ/BH/BE± /BC. /BC/BC/BC/BF/BJ /BI/C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BK/BI /BU /BV/C6/CC/CA − /C5/CT/D7/D3/D2/CX/CR /CP/D8/D3/D1/D7/BD/BF/BL. /BH/BJ/BC/BG± /BC. /BC/BC/BD/BD /BH/BT/BU/BX/C4/BT /BK/BG /CB/C8/BX/BV /B7 /CB/CT/CT /BW /BT /CD/C5 /BL/BD/BD/BF/BL. /BH/BI/BI/BG± /BC. /BC/BC/BC/BL /BJ/C4/CD /BK/BC /BV/C6/CC/CA − 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/CS/CT/CR/CP /DD /CP/D8 /D6/CT/D7/D8 /D8/D3/CQ/CT /BE /BL. /BJ/BL/BE/BC/BC ± /BC. /BC/BC/BC/BD/BD /C5/CT/CE/BB /CR /BA /BV/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT µ /B7/D1/CP/D7/D7 /CP/D2/CS /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D1νµ/BP /BC/B8 /D8/CW/CX/D7 /CV/CX/DA/CT/D7 /D8/CW/CT π /B7/D1/CP/D7/D7 /CP/CQ /D3/DA/CT/BN /CX/CU /D1νµ> /BC/B8 /D1π /B7 /CV/CX/DA/CT/D2 /CP/CQ /D3/DA/CT /CX/D7 /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/BA/BV/D3/D1/CQ/CX/D2/CT/CS /CX/D2/D7/D8/CT/CP/CS /DB/CX/D8/CW /D1µ /CP/D2/CS /B4/CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /B5 /D8/CW/CT π−/D1/CP/D7/D7 /D3/CU /C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BL/BG/B8/D4µ /CV/CX/DA/CT/D7 /CP/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D1νµ /B4/D7/CT/CT /D8/CW/CT νµ /B5/BA/BG/C2/BX/BV/C3/BX/C4/C5/BT/C6/C6 /BL/BG /CB/D3/D0/D9/D8/CX/D3/D2 /BT /B4/D7/D1/CP/D0/D0 /BE/B9/CT/D0/CT/CR/D8/D6/D3/D2 /C3/B9/D7/CW/CT/D0/D0 /D3 /CR/CR/D9/D4/CP/D2/CR/DD/B5 /CX/D2 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /DB/CX/D8/CW/CT/CX/D8/CW/CT/D6 /D8/CW/CT /BW /BT 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BH. /BH± /BJ. /BD /BH. /BH± /BJ. /BD/BH. /BH± /BJ. /BD /BH. /BH± /BJ. /BD/BT /CH/CA/BX/CB /BJ/BD /BV/C6/CC/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BG± /BE/BL /C8/BX/CC/CA/CD/C3/C0/C1/C6 /BI/BK /BV/C6/CC/CA/BG/BC± /BJ/BC /BU/BT/CA/BW/C7/C6 /BI/BI /BV/C6/CC/CA/BE/BF± /BG/BC /BD/BE/C4/C7/BU/C3 /C7 /CF/C1/BV/CI /BI/BI /BV/C6/CC/CA/BD/BE/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D1/D3/D7/D8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /DA/CP/D0/D9/CT /CV/CX/DA/CT/D2 /CQ /DD /C4/C7/BU/C3 /C7 /CF/C1/BV/CI /BI/BI/BA π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/BY /D3 /D6 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/B7ν/CT /CT /B7/CT−/B4 /BF. /BE± /BC. /BH /B5× /BD/BC− /BL/A0/BJ /CT /B7ν/CTν ν < /BH × /BD/BC− /BI/BL/BC/B1/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BKµ /B7 ν/CT /C4 /CJ /CR /CL< /BD. /BH × /BD/BC− /BF/BL/BC/B1/A0/BLµ /B7ν/CT /C4/BY /CJ /CR /CL< /BK. /BC × /BD/BC− /BF/BL/BC/B1/A0/BD/BCµ−/CT /B7/CT /B7ν /C4/BY < /BD. /BI × /BD/BC− 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ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/BW/CT/CR/CP /DD /BV/D3/D2/D7/D8/CP/D2/D8/D7 /D3/CU/BV/CW/CP /D6/CV/CT/CS /C8/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /C5/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /BW /B7/D7 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BE/BE/BV/C7/C7/C8/BX/CA /BK/BE /C0/C4/BU/BV /CF/CX/CS/CT/CQ/CP/D2/CS ν /CQ/CT /CP /D1/BE/BE/BV/C7/C7/C8/BX/CA /BK/BE /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CW/CT/D6/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /A0/parenleftbig µ /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig µ /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BC< /BK. /BC< /BK. /BC< /BK. /BC/BL/BC /BE/BF/BV/C7/C7/C8/BX/CA /BK/BE /C0/C4/BU/BV /CF/CX/CS/CT/CQ/CP/D2/CS ν /CQ /CT/CP/D1/BE/BF/BV/C7/C7/C8/BX/CA /BK/BE /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CW/CT/D6/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/A0/parenleftbig µ−/CT /B7/CT /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ−/CT /B7/CT /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig µ−/CT /B7/CT /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ−/CT /B7/CT /B7ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BU/BT/CA/BT/C6/C7 /CE /BL/BD /BU /CB/C8/BX/BV /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BJ /BL/BC /C3 /C7/CA/BX/C6/BV/C0/BX/BA/BA/BA /BK/BJ /CB/C8/BX/BV /B7 π /B7/DG /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7π /B7/DG /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7π /B7/DG /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7π /B7/DG /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7 π /B7→µ /B7ν π /B7→µ /B7ν π /B7→µ /B7ν π /B7→µ /B7ν/CC /CT/D7/D8/D7 /D8/CW/CT /C4/D3 /D6/CT/D2/D8/DE /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CU /D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT/CS /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /B4− /BC. /BL/BL/BH/BL/B5 /BL/BC /BE/BG/BY/BX/CC/CB/BV/C0/BX/CA /BK/BG /CA/CE/CD/BX /B7 − /BC. /BL/BL± /BC. /BD/BI /BE/BH/BT/BU/BX/C4/BT /BK/BF /CB/C8/BX/BV − µ /CG /B9/D6/CP /DD/D7/BE/BG/BY/BX/CC/CB/BV/C0/BX/CA /BK/BG /D9/D7/CT/D7 /D3/D2/D0/DD /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BV/BT/CA/CA /BK/BF/BA/BE/BH/CB/CX/CV/D2 /D3/CU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/DA/CT/D6/D7/CT/CS /CX/D2 /BT/BU/BX/C4/BT /BK/BF /D8/D3 /CR/D3/D1/D4/CP /D6/CT /DB/CX/D8/CW µ /B7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA FORM FACTORS FOR RADIATIVE PION AND KAON DECAYS Written December 2007 by W. Bertl (Paul Scherrer Inst.) The radiative decays, π±→l±νγandK±→l±νγ,w i t h lstanding for an eor a µ,a n d γfor a real or virtual photon ( e+e−pair), represent a powerful tool to investigate the hadronic structure of pions and kaons. The structure-dependentpart SD iof the amplitude describes the emission of photons from virtual hadronic states, and is parametrized in terms ofform factors F i,w i t h i=V,A(vector, axial vector), in the standard description [1,2]. Exo tic, non-standard contributions likei=T,S(tensor, scalar) have also been considered, and we shall discuss them below. Apart from the SD terms, the decay amplitude depends also on Inner Bremsstrahlung IB from the weak decay π±(K±)→l±νaccompanied by the photon radiated from the external charged particles. Naturally,experiments try to optimize their kinematics so as to minimizethe “trivial” IB part of the amplitude. The SD amplitude in its standard form is given as M(SD V)=−eGFVqq/prime √ 2mP/epsilon1µlνFP V/epsilon1µνστkσqτ(1) M(SDA)=−ieGFVqq/prime √ 2mP/epsilon1µlν{FP A[(qk−k2)gµν−qµkν] +RPk2gµν} (2) which contains an additional axial form factor RPwhich only can be accessed if the photon remains virtual. Vqq/primeis the Cabibbo-Kobayashi-Maskawa mixing-matrix element; /epsilon1µis the polarization vector of the photon (or the eﬀective vertex, /epsilon1µ= (e/k2) u(p−)γµv(p+), of the e+e−pair); /lscriptν= u(pν)γν(1− γ5)v(p/lscript) is the lepton-neutrino current; qandkare the meson and photon four-momenta ( k=p++p−for virtual photons); andPstands for πorK. The pion vector form factor, Fπ V, is related via CVC (Conserved Vector Current) to the π0→γγdecay width, /BH/BK/BH /BH/BK/BH/BH/BK/BH /BH/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π± |Fπ V|=( 1/α)/radicalBig 2Γπ0→γγ/πmπ0[3]. The resulting value of Fπ V(0) = 0 .0259(9) has been conﬁrmed by calculations based on chiral perturbation theory ( χPT)[ 4 ] , a n db yt w oe x p e r i m e n t s given in the Listings below. A very recent experiment by thePIBETA collaboration [5] reported a new measurement of F V which is in excellent agreement with the CVC hypothesis and, for the ﬁrst time, has also determined the slope parameterof the pion vector form factor a=0.095±0.058, given by F π V(s)=Fπ V(0)(1 + a·s)w i t h s=( 1−2Eγ/mπ) in the meson’s rest frame. A functional dependence on sis expected for all form factors. While for pion deca ys it becomes non-negligible in the case of Fπ V(s) when a wide range of photon momenta is recorded, proper treatment in the analysis of Kdecays is mandatory. The form factor, RP, can be related to the electromagnetic radius, rP,o ft h em e s o n[ 2 ] , RP=1 3mPfP/angbracketleftr2 P/angbracketrightusing PCAC (Partial Conserved Axial vector Current; fPis the meson decay constant). In lowest order χPT, the ratio γ=FA/FVis related to the pion electric polarizability αE=[α/(8π2mπf2 π)]×FA/FV [6]. The calculation of the other form factors, Fπ A,FK V,and FK A, is model-dependent [1,2,4]. For decay processes where the photon is real, the partial decay width can be written in analytical form as a sum of IB,SD and IB/SD interference terms INT [1,4]: d 2ΓP→/lscriptνγ dxdy=d2(ΓIB+ΓSD+ΓINT) dxdy =α 2πΓP→/lscriptν1 (1−r)2/braceleftbigg IB(x, y) +1 r/parenleftbiggmP 2fP/parenrightbigg2/bracketleftBig (FV+FA)2SD+(x, y)+(FV−FA)2SD−(x, y)/bracketrightBig +mP fP/bracketleftBig (FV+FA)S+ INT(x, y)+(FV−FA)S− INT(x, y)/bracketrightBig/bracerightbigg .(3) Here IB(x, y)=/bracketleftbigg1−y+r x2(x+y−1−r)/bracketrightbigg /bracketleftbigg x2+2 ( 1 −x)(1−r)−2xr(1−r) x+y−1−r/bracketrightbigg SD+(x, y)=(x+y−1−r)/bracketleftBig (x+y−1)(1−x)−r/bracketrightBig SD−(x, y)=( 1 −y+r)/bracketleftBig (1−x)(1−y)+r/bracketrightBig S+ INT(x, y)=/bracketleftbigg1−y+r x(x+y−1−r)/bracketrightbigg/bracketleftbigg (1−x)(1−x−y)+r/bracketrightbigg S− INT(x, y)=/bracketleftbigg1−y+r x(x+y−1−r)/bracketrightbigg/bracketleftbigg x2−(1−x)(1−x−y)−r/bracketrightbigg (4) where x=2Eγ/mP,y=2E/lscript/mP,a n d r=(m/lscript/mP)2.R e - cently, formulas (3) and (4) have been extended to describepolarized distributions in radiative meson and muon decays [7].The “helicity” factor ris responsible for the enhancement of the SD over the IB amplitude in the decays π ±→e±νγ, while π±→µ±νγis dominated by IB. Interference terms are important for the decay K±→µ±νγ[8], but contribute only a few percent correction to pion decays. However, they provide the basis for determining the signs of FVandFA. Radiative corrections to the decay π+→e+νγhave to be taken into account in the analysis of the precision experiments.They make up to 4% corrections in the total decay rate [9].Inπ ±→e±νe+e−andK±→/lscript±νe+e−decays, all three form factors, FP V,FP A,a n d RP, can be determined [10,11]. We give the experimental π±form factors Fπ V,Fπ A,a n d Rπ in the Listings below. In the K±Listings, we give the extracted sumFK A+FK Vand diﬀerence FK A−FK V,a sw e l la s FK V,FK A andRK. Several searches for the exotic form factors Fπ T,FK T(ten- sor), and FK S(scalar) have been pursued in the past, some of them claiming non-zero results [12,13]. In particular, Fπ T has been brought into focus by experimental as well as the- oretical work. It was shown that a tensor contribution could destructively interfere with the inner bremsstrahlung ampli- tude, leading to a substantial reduction of the branching ratioas compared with standard V −A calculations [14]. In addition, a tensor contribution as large as F T=−(5.6±1.7)×10−3 could not be completely ruled out by constraints from other measurements [15]. New high statistic data from the PIBETAcollaboration have been re-analyzed together with an additional data set optimized for low backgrounds in the radiative pion decay. In particular, lower beam rates have been used in or-der to reduce the accidental background, thereby making thetreatment of systematic uncertainties easier and more reliable.The PIBETA analysis now restricts the existence of a tensorform factor within −5.2×10 −4<FT<4.0×10−4at a 90% conﬁdence limit [5]. This result is in excellent agreement withthe most recent theoretical work [4]. Precision measurements of radiative pion and kaon decays are eﬀective tools to study QCD in the non-perturbative region.The structure-dependent form factors have direct relations to(renormalized) coupling constan ts of chiral perturbation the- ories. Therefore, they are of interest beyond the scope of ra-diative decays. On the other hand, the interest in searchingfor new physics manifesting in exotic form factors F TorFS has weakened over the last years mainly for two reasons: (i) On the experimental side, the lack of results conﬁrming thenon-zero ﬁndings, and, (ii) on the theoretical side, numericalincertitudes are still too large to allow a clear distinction ofexotic and standard contributions at the currently requiredlevel. Likely this will change in the future, but meanwhile otherprocesses like, e.g.,π +→e+ν, seem to be better suited to search for new physics at the precision frontier, because of the very accurate and reliable theoretical predictions and the morestraightforward experimental analysis. /BH/BK/BI /BH/BK/BI/BH/BK/BI /BH/BK/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π± References 1. D.A. Bryman et al., Phys. Reports 88, 151 (1982). See also our note on “Pseudoscalar-Meson Decay Constants,”above; S.G. Brown and S.A. Bludman, Phys. Rev. 136, B1160 (1964);P. DeBaenst and J. Pestieau, Nuovo Cim. A53, 137 (1968). 2. W.T. Chu et al., Phys. Rev. 166, 1577 (1968); D.Yu. Bardin and E.A. Ivanov, Sov. J. Part. Nucl. 7, 286 (1976); A. Kersch and F. Scheck, Nucl. Phys. B263 , 475 (1986). 3. V.G. Vaks and B.L. Ioﬀe, Nuovo Cim. 10, 342 (1958); V.F. Muller, Z. Phys. 173, 438 (1963). 4 . C . Q .G e n g ,I - L i nH o ,a n dT . H .W u ,N u c l .P h y s . B684 , 281 (2004); J. 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Poblaguev, Phys. Lett. B238 , 108 (1990); V.M. Belyaev and I.I. Kogan, Phys. Lett. B280 , 238 (1992);A.V. Chernyshev et al., Mod. Phys. Lett. A12, 1669 (1997); A.A. Poblaguev, Phys. Rev. D68, 054020 (2003); M.V. Chizhov, Phys. Part. Nucl. Lett. 2, 193 (2005). 15. P. Herzceg, Phys. Rev. D49, 247 (1994). π±/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB π±/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB π±/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB π±/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BY/CE /B8 /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CE /B8 /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/BY/CE /B8 /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CE /B8 /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BG± /BC. /BC/BC/BL /BE/BI/BU/C7/C4/C7/CC/C7 /CE /BL/BC /BU /CB/C8/BX/BV /BD/BJ /BZ/CT/CE π−→/CT− ν/CTγ/BC. /BC/BE/BF /B7/BC. /BC/BD/BH − /BC. /BC/BD/BF /BL/BK /BX/BZ/C4/C1 /BK/BL /CB/C8/BX/BV π /B7→ /CT /B7ν/CT /CT /B7/CT−/BE/BI/BU/C7/C4/C7/CC/C7 /CE/BL /BC /BU /D3/D2/D0/DD /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT/BA/BY/BT /B8 /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/BT /B8 /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/BY/BT /B8 /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/BT /B8 /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BC/BD/BD/BH± /BC. /BC/BC/BC/BG /BE/BJ, /BE/BK/BY/CA/C4/BX/CI /BC/BG /C8/C1/BU/BX /B7 π /B7→ /CT /B7νγ /CP/D8 /D6/CT/D7/D8/BC. /BC/BD/BC/BI± /BC. /BC/BC/BI/BC /BE/BJ, /BE/BL/BU/C7/C4/C7/CC/C7 /CE /BL/BC /BU /CB/C8/BX/BV /BD/BJ /BZ/CT/CE π−→/CT− ν/CTγ/BC. /BC/BD/BF/BH± /BC. /BC/BC/BD/BI /BE/BJ, /BE/BL/BU/BT /CH /BK/BI /CB/C8/BX/BV π /B7→ /CT /B7νγ/BC. /BC/BC/BI± /BC. /BC/BC/BF /BE/BJ, /BE/BL/C8/C1 /C1/C4/C7/C6/BX/C6 /BK/BI /CB/C8/BX/BV π /B7→ /CT /B7νγ/BC. /BC/BD/BD± /BC. /BC/BC/BF /BE/BJ, /BE/BL, /BF/BC/CB/CC/BX/CC/CI /BJ/BK /CB/C8/BX/BV π /B7→ /CT /B7νγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BD /B7/BC. /BC/BD/BD − /BC. /BC/BD/BF /BL/BK /BX/BZ/C4/C1 /BK/BL /CB/C8/BX/BV π /B7→ /CT /B7ν/CT /CT /B7/CT− /BE/BJ/CD/D7/CX/D2/CV /D8/CW/CT /DA/CT/CR/D8/D3 /D6/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CU/D6/D3/D1 /BV/CE /BV/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/B8 /BY/CE /BP/BC. /BC/BE/BH/BL± /BC. /BC/BC/BC/BH/BA/BE/BK/CC/CW/CT /D7/CX/CV/D2 /D3/CU γ /BP /BY/BT /BB /BY/CE /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/D3 /CQ /CT /D4 /D3/D7/CX/D8/CX/DA/CT/BA/BE/BL/C7/D2/D0/DD /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /BY/BT /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BF/BC/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CU /CB/CC/BX/CC/CI /BJ/BK /CW/CP/D7 /CP /D8 /DB /D3/B9/CU/D3/D0/CS /CP/D1/CQ/CX/CV/D9/CX/D8 /DD /BA/CF /CT /D8/CP/CZ /CT /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW/D0/CP/D8/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7/BA/CA /B8 /CB/BX/BV/C7/C6/BW /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /CA /B8 /CB/BX/BV/C7/C6/BW /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CA /B8 /CB/BX/BV/C7/C6/BW /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /CA /B8 /CB/BX/BV/C7/C6/BW /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BC/BH/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BC/BH/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BC/BH/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BL/BK /BX/BZ/C4/C1 /BK/BL /CB/C8/BX/BV π /B7→ /CT /B7ν/CT /CT /B7/CT− π±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CBπ±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CBπ±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CBπ±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CE /BT/C4/CD/BX /B4/CU/D1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BJ/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BJ/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BJ/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BI/BH± /BC. /BC/BH± /BC. /BC/BI /BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /BV/C6/CC/CA π /CT→π /CT/BC. /BJ/BG/BC± /BC. /BC/BF/BD /C4/C1/BX/CB/BX/C6/BY/BX/C4/BW /BL/BL /BV/C6/CC/CA /CT/D4→ /CTπ /B7/D2/BC. /BI/BI/BF± /BC. /BC/BC/BI /BT/C5/BX/C6/BW/C7/C4/C1/BT /BK/BI /BV/C6/CC/CA π /CT→π /CT/BC. /BI/BI/BF± /BC. /BC/BE/BF /BW /BT/C4/C4 /CH /BK/BE /BV/C6/CC/CA π /CT→π /CT/BC. /BJ/BD/BD± /BC. /BC/BC/BL± /BC. /BC/BD/BI /BU/BX/BU/BX/C3 /BJ/BK /BV/C6/CC/CA /CT/C6→ /CTπ /C6/BC. /BI/BJ/BK± /BC. /BC/BC/BG± /BC. /BC/BC/BK /C9/CD/BX/C6/CI/BX/CA /BJ/BK /BV/C6/CC/CA /CT /B7/CT−→π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BI/BD± /BC. /BC/BD/BE /BF/BD/BU/C1/C2/C6/BX/C6/CB /BL/BK /BV/C6/CC/CA χ /C8/CC /CT/DC/D8/D6/CP/CR/D8/CX/D3/D2/BC. /BI/BI/BC± /BC. /BC/BE/BG /BT/C5/BX/C6/BW/C7/C4/C1/BT /BK/BG /BV/C6/CC/CA π /CT→π /CT/BC. /BJ/BK /B7/BC. /BC/BL − /BC. /BD/BC /BT/BW /CH/C4/C7 /CE /BJ/BJ /BV/C6/CC/CA π /CT→π /CT/BC. /BJ/BG /B7/BC. /BD/BD − /BC. /BD/BF /BU/BT/CA/BW/C1/C6 /BJ/BJ /BV/C6/CC/CA /CT/D4→ /CTπ /B7/D2/BC. /BH/BI± /BC. /BC/BG /BW /BT/C4/C4 /CH /BJ/BJ /BV/C6/CC/CA π /CT→π /CT/BF/BD/BU/C1/C2/C6/BX/C6/CB /BL/BK /AC/D8/D7 /CT/DC/CX/D7/D8/CX/D2/CV /CS/CP/D8/CP/BA WEIGHTED AVERAGE 0.672 ±0.008 (Error scaled by 1.7) QUENZER 78 CNTR 0.5BEBEK 78 CNTR 4.6DALLY 82 CNTR 0.2AMENDOLIA 86 CNTR 2.2LIESENFELD 99 CNTR 4.8ESCHRICH 01 CNTRχ2 12.2 (Confidence Level = 0.016) 0.6 0.65 0.7 0.75 0.8 0.85 π±/CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7 π±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6 /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT 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/D6/CS/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/C3/C1/C6/CB/BX/CH /BI/BI /C8/CA /BD/BG/BG /BD/BD/BF/BE /C3/BA/BY/BA /C3/CX/D2/D7/CT/DD /B8 /BY/BA /C4/D3/CQ/CZ /D3 /DB/CX/CR/DE/B8 /C5/BA/BX/BA /C6/D3 /D6/CS/CQ /CT/D6/CV /B4/CA/C7/BV/C0/B5/C4/C7/BU/C3 /C7 /CF/C1/BV/CI /BI/BI /C8/CA/C4 /BD/BJ /BH/BG/BK /BY/BA /C4/D3/CQ/CZ /D3 /DB/CX/CR/DE /CT/D8 /CP/D0/BA /B4/CA/C7/BV/C0/B8 /BU/C6/C4/B5/BU/BT /BV/BT/CB/CC/C7 /CF /BI/BH /C8/CA /BD/BF/BL /BU/BG/BC/BJ /CA/BA/BU/BA /BU/CP/CR/CP/D7/D8/D3 /DB /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /CB/C4/BT /BV/B5/BU/BX/CA/CC/CA/BT/C5 /BI/BH /C8/CA /BD/BF/BL /BU/BI/BD/BJ /CF/BA/C3/BA /BU/CT/D6/D8/D6/CP/D1 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /BV/C5/CD/B5/BW/CD/C6/BT/C1/CC/CB/BX/CE /BI/BH /C2/BX/CC/C8 /BE/BC /BH/BK /BT/BA/BY/BA /BW/D9/D2/CP/CX/D8/D7/CT/DA /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BG/BJ /BK/BG/BA/BX/BV/C3/C0/BT /CD/CB/BX /BI/BH /C8/C4 /BD/BL /BF/BG/BK /C5/BA /BX/CR/CZ/CW/CP/D9/D7/CT /CT/D8 /CP/D0/BA /B4/CF/C1/C4/C4/B5/BU/BT/CA/CC/C4/BX/CC/CC /BI/BG /C8/CA /BD/BF/BI /BU/BD/BG/BH/BE /BW/BA /BU/CP /D6/D8/D0/CT/D8/D8 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/BW/C1/BV/BT/C8/CD/BT /BI/BG /C8/CA /BD/BF/BF /BU/BD/BF/BF/BF /C5/BA /CS/CX /BV/CP/D4/D9/CP /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /C4/BA /C8 /D3/D2/CS/D6/D3/D1 /B4/CF/C1/CB/BV/B5/BW/BX/C8/C7/C5/C5/C1/BX/CA /BI/BF /C8/C4 /BH /BI/BD /C8 /BA /BW/CT/D4 /D3/D1/D1/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BW/BX/C8/C7/C5/C5/C1/BX/CA /BI/BF/BU /C8/C4 /BJ /BE/BK/BH /C8 /BA /BW/CT/D4 /D3/D1/D1/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BT/C6/BW/BX/CA/CB/C7/C6 /BI/BC /C8/CA /BD/BD/BL /BE/BC/BH/BC /C0/BA/C4/BA /BT/D2/CS/CT/D6/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BX/BY/C1/B5/BV/BT/CB/CC /BT /BZ/C6/C7/C4/C1 /BH/BK /C8/CA /BD/BD/BE /BD/BJ/BJ/BL /BV/BA /BV/CP/D7/D8/CP/CV/D2/D3/D0/CX/B8 /C5/BA /C5/D9/CR/CW/D2/CX/CZ /B4/CA/C7/C5/BT/B5 π /BC /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BC− /B7/B5/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D3/D1/CX/D8/D8/CT/CS /D6/CT/D7/D9/D0/D8/D7 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BK /CT/CS/CX/D8/CX/D3/D2/C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BU/BE/BC/BG /BU/BE/BC/BG/BU/BE/BC/BG /BU/BE/BC/BG/BD /B4/BD/BL/BK/BK/B5/BA π /BC/C5/BT/CB/CBπ /BC/C5/BT/CB/CBπ /BC/C5/BT/CB/CBπ /BC/C5/BT/CB/CB/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D1π± /CP/D2/CS /B4 /D1π±− /D1π /BC /B5/BA /CB/CT/CT /D2/D3/D8/CT/D7 /D9/D2/CS/CT/D6/D8/CW/CTπ±/C5/CP/D7/D7 /C4/CX/D7/D8/CX/D2/CV/D7 /CR/D3/D2/CR/CT/D6/D2/CX/D2/CV /D6/CT/CR/CT/D2/D8 /D6/CT/DA/CX/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /D4/CX/D3/D2 /D1/CP/D7/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BF/BG. /BL/BJ/BI/BI± /BC. /BC/BC/BC/BI /C7/CD/CA /BY/C1/CC /BD/BF/BG. /BL/BJ/BI/BI± /BC. /BC/BC/BC/BI /C7/CD/CA /BY/C1/CC/BD/BF/BG. /BL/BJ/BI/BI± /BC. /BC/BC/BC/BI /C7/CD/CA /BY/C1/CC /BD/BF/BG. /BL/BJ/BI/BI± /BC. /BC/BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA /D1π±− /D1π /BC /D1π±− /D1π /BC /D1π±− /D1π /BC /D1π±− /D1π /BC/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BC. /BC/BD /C5/CT/CE /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH/BL/BF/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH/BL/BF/BI/BG± /BC. /BC/BC/BC/BG/BK /BV/CA/BT /CF/BY /C7/CA/BW /BL/BD /BV/C6/CC/CA π−/D4→π /BC/D2 /B8 /D2 /CC/C7/BY/BG. /BH/BL/BF/BC± /BC. /BC/BC/BD/BF /BV/CA/BT /CF/BY /C7/CA/BW /BK/BI /BV/C6/CC/CA π−/D4→π /BC/D2 /B8 /D2 /CC/C7/BY ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BH/BL/BF/BI/BI± /BC. /BC/BC/BC/BG/BK /BV/CA/BT /CF/BY /C7/CA/BW /BK/BK /BU /BV/C6/CC/CA /CB/CT/CT /BV/CA/BT /CF/BY /C7/CA/BW /BL/BD/BG. /BI/BC/BF/BG± /BC. /BC/BC/BH/BE /CE /BT/CB/C1/C4/BX/CE/CB/C3/CH /BI/BI /BV/C6/CC/CA/BG. /BI/BC/BH/BI± /BC. /BC/BC/BH/BH /BV/CI/C1/CA/CA /BI/BF /BV/C6/CC/CA π /BC/C5/BX/BT/C6 /C4/C1/BY/BXπ /BC/C5/BX/BT/C6 /C4/C1/BY/BXπ /BC/C5/BX/BT/C6 /C4/C1/BY/BXπ /BC/C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BD× /BD/BC− /BD/BJ/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BJ/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BG± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BG± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BG± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BF /BA /BC /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BK. /BL/BJ± /BC. /BE/BE± /BC. /BD/BJ /BT /CC/C0/BX/CA/CC/C7/C6 /BK/BH /BV/C6/CC/CA/BK. /BE± /BC. /BG /BD/BU/CA/C7 /CF/C5/BT/C6 /BJ/BG /BV/C6/CC/CA /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/BH. /BI± /BC. /BI /BU/BX/C4/C4/BX/CC/CC/C1/C6/C1 /BJ/BC /BV/C6/CC/CA /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/BL± /BC. /BI/BK /C3/CA/CH/CB/C0/C3/C1/C6 /BJ/BC /BV/C6/CC/CA /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BG± /BC. /BH± /BC. /BH /BD/BD/BK/BE /BE/CF/C1/C4/C4/C1/BT/C5/CB /BK/BK /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−π /BC /BD/BU/CA/C7 /CF/C5/BT/C6 /BJ/BG /CV/CX/DA/CT/D7 /CP π /BC/DB/CX/CS/D8/CW /A0 /BP /BK . /BC/BE± /BC. /BG/BE /CT/CE/BA /CC/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT /CX/D7 /AM h /BB/A0/BA/BE/CF/C1/C4/C4/C1/BT/C5/CB /BK/BK /CV/CX/DA/CT/D7 /A0/B4 γγ /B5/BP /BJ . /BJ± /BC. /BH± /BC. /BH /CT/CE/BA /CF /CT/CV /CX /DA /CT /CW /CT /D6 /CT τ /BP/AMh /BB/A0/B4/D8/D3/D8/CP/D0/B5/BA WEIGHTED AVERAGE 8.4±0.6 (Error scaled by 3.0) KRYSHKIN 70 CNTR 0.8BELLETTINI 70 CNTR 21.5BROWMAN 74 CNTR 0.2ATHERTON 85 CNTR 4.4χ2 27.0 (Confidence Level < 0.0001) 468 1 0 1 2 1 4 π /BC/D1/CT/CP/D2 /D0/CX/CU/CT /B4/BD/BC− /BD/BJ/D7/B5 π /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BY /D3 /D6 /CS/CT/CR/CP /DD /D0/CX/D1/CX/D8/D7 /D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D2/D3/D8 /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/B8 /D7/CT/CT /D8/CW/CT /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT/CB/CT/CP /D6/CR/CW /D7/CT/CR/D8/CX/D3/D2/D7 /B4 /BT /BC/B4/CP/DC/CX/D3/D2/B5 /CP/D2/CS /C7/D8/CW/CT/D6 /C4/CX/CV/CW/D8 /BU/D3/D7/D3/D2 /B4 /CG /BC/B5 /CB/CT/CP /D6/CR/CW/CT/D7/B8 /CT/D8/CR/BA/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BEγ /B4/BL/BK. /BJ/BL/BK± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD/A0/BE /CT /B7/CT−γ /B4 /BD. /BD/BL/BK± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD/A0/BF γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1 /B4 /BD. /BK/BE± /BC. /BE/BL /B5× /BD/BC− /BL/A0/BG /CT /B7/CT /B7/CT−/CT−/B4 /BF. /BD/BG± /BC. /BF/BC /B5× /BD/BC− /BH/A0/BH /CT /B7/CT−/B4 /BI. /BG/BI± /BC. /BF/BF /B5× /BD/BC− /BK/A0/BI /BGγ < /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BJν ν /CJ /CP /CL< /BE. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BK ν/CT ν/CT < /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL νµ νµ < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BC ντ ντ < /BE. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BD γν ν < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BD/BE /BFγ /BV < /BF. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BFµ /B7/CT−/C4/BY < /BF. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BD/BGµ−/CT /B7/C4/BY < /BF. /BG × /BD/BC− /BL/BV/C4/BP/BL/BC/B1/A0/BD/BHµ /B7/CT−/B7µ−/CT /B7/C4/BY < /BD. /BJ/BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/CJ /CP /CL /BT/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /CP /D6/CV/D9/D1/CT/D2/D8/D7 /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/CU /D3 /D6/CS/CT/D6 /BD/BC− /BD/BF/BN/D7 /CT /CT/D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BE /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BD/BA/BL /CU/D3 /D6 /BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BD/BC/BC/DC/BG − /BD /BC /DC/BD /DC/BE π /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BD/BF± /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC /BD. /BE/BD/BF± /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC/BD. /BE/BD/BF± /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC /BD. /BE/BD/BF± /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD. /BE/BD/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BD/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BD/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BD/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BH± /BC. /BC/BG /CB/BV/C0/BT/CA/BW/CC /BK/BD /CB/C8/BX/BV π−/D4→ /D2π /BC/BD. /BD/BI/BI± /BC. /BC/BG/BJ /BF/BC/BJ/BD /BF/CB/BT/C5/C1/C7/CB /BI/BD /C0/BU/BV π−/D4→ /D2π /BC/BD. /BD/BJ± /BC. /BD/BH /BE/BJ /BU/CD/BW /BT /BZ/C7 /CE /BI/BC /C0/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BL/BI /C2/C7/CB/BX/C8/C0 /BI/BC /CC/C0/BX/C7 /C9/BX/BW /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BF/CB/BT/C5/C1/C7/CB /BI/BD /DA/CP/D0/D9/CT /D9/D7/CT/D7 /CP /C8 /CP/D2/D3/CU/D7/CZ/DD /D6/CP/D8/CX/D3 /BP /BD/BA/BI/BE/BA /BH/BK/BK /BH/BK/BK/BH/BK/BK /BH/BK/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π /BC /A0/parenleftbig γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig γ /D4 /D3/D7/CX/D8/D6/D3/D2/CX/D9/D1/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BG± /BC. /BE/BL /BD. /BK/BG± /BC. /BE/BL/BD. /BK/BG± /BC. /BE/BL /BD. /BK/BG± /BC. /BE/BL/BE/BJ/BJ /BT/BY /BT/C6/BT/CB/CH/BX/CE /BL/BC /BV/C6/CC/CA /D4 /BV/BJ/BC /BZ/CT/CE/A0/parenleftbig/CT /B7/CT /B7/CT−/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/CT /B7/CT /B7/CT−/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/CT /B7/CT /B7/CT−/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/CT /B7/CT /B7/CT−/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BF. /BD/BK± /BC. /BF/BC /C7/CD/CA /BY/C1/CC /BF. /BD/BK± /BC. /BF/BC /C7/CD/CA /BY/C1/CC/BF. /BD/BK± /BC. /BF/BC /C7/CD/CA /BY/C1/CC /BF. /BD/BK± /BC. /BF/BC /C7/CD/CA /BY/C1/CC/BF. /BD/BK± /BC. /BF/BC /BF. /BD/BK± /BC. /BF/BC/BF. /BD/BK± /BC. /BF/BC /BF. /BD/BK± /BC. /BF/BC/BD/BG/BI /BG/CB/BT/C5/C1/C7/CB /BI/BE /BU /C0/BU/BV/BG/CB/BT/C5/C1/C7/CB /BI/BE /BU /DA/CP/D0/D9/CT /D9/D7/CT/D7 /CP /C8 /CP/D2/D3/CU/D7/CZ/DD /D6/CP/D8/CX/D3 /BP /BD/BA/BI/BE/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS/BN /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CT/AB/CT/CR/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2/CX/D2 /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA /BU/BX/CA/C5/BT/C6 /BI/BC /CU/D3/D9/D2/CS /BU/B4 π /BC→ /CT /B7/CT−/B5≥ /BG. /BI/BL× /BD/BC− /BK/DA/CX/CP /CP/D2 /CT/DC/CP/CR/D8/C9/BX/BW /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BI. /BG/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BG± /BC. /BE/BH± /BC. /BE/BE /BJ/BL/BG /BH/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /C3/CC/BX/CE /C3 /BC/C4→ /BFπ /BC/CX/D2 /AD/CX/CV/CW/D8/BI. /BL± /BE. /BF± /BC. /BI /BE/BD /BI/BW/BX/CB/C0/C8 /BT/C6/BW/BX /BL/BF /CB/C8/BX/BV /C3 /B7→π /B7π /BC/BJ. /BI /B7/BE. /BL − /BE. /BK± /BC. /BH /BK /BJ/C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BF /CB/C8/BX/BV /C3 /BC/C4→ /BFπ /BC/CX/D2 /AD/CX/CV/CW/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BC/BL± /BC. /BG/BC± /BC. /BE/BG /BE/BJ/BH /BK/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BV /CB/C8/BX/BV /BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ/BH/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /D1/CT /B7/CT− /BB /D1π /BC> /BC/BA/BL/BH/BA /CF/CX/D8/CW /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/CQ /CT/CR/D3/D1/CT/D7 /B4/BJ . /BG/BK± /BC. /BE/BL± /BC. /BE/BH/B5× /BD/BC− /BK/BA /BI/CC/CW/CT /BW/BX/CB/C0/C8 /BT/C6/BW/BX /BL/BF /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CX/D7 /B4/BK . /BC± /BE. /BI±/BC. /BI/B5× /BD/BC− /BK/BA/BJ/CC/CW/CT /C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BF /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6/BU /CJπ /BC→ /CT /B7/CT−/B8/B4 /D1/CT /B7/CT− /BB /D1π /BC /B5 /BE> /BC. /BL/BH/CL/BA /CF/CX/D8/CW/D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CX/D8 /CQ /CT/CR/D3/D1/CT/D7 /B4/BK . /BK /B7/BG. /BH − /BF. /BE± /BC. /BI/B5× /BD/BC− /BK/BA/BK/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BV /D5/D9/D3/D8/CT /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /BU/CJπ /BC→ /CT /B7/CT−/B8 /B4 /D1/CT /B7/CT− /BB /D1π /BC /B5 /BE> /BC. /BL/BH/CL /D8/D3/D1/CX/D2/CX/D1/CX/DE/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 π /BC→ /CT /B7/CT−γ /BA /BT/CU/D8/CT/D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D8/CW/CT/DD/D3/CQ/D8/CP/CX/D2 /B4/BJ . /BC/BG± /BC. /BG/BI± /BC. /BE/BK/B5× /BD/BC− /BK/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF /BL/BC /C6/C1/BX/BU/CD/C0/CA /BK/BL /CB/C8/BX/BV π−/D4→π /BC/D2 /CP/D8/D6/CT/D7/D8 < /BH. /BF /BL/BC /CI/BX/C8/C0/BT /CC /BK/BJ /CB/C8/BX/BV π−/D4→π /BC/D2/BC. /BF /BZ/CT/CE / /CR/BD. /BJ± /BC. /BI± /BC. /BF /BH/BL /BY/CA/BT/C6/C3 /BK/BF /CB/C8/BX/BV π−/D4→ /D2π /BC/BD. /BK± /BC. /BI /BH/BK /C5/C1/CB/BV/C0/C3/BX /BK/BE /CB/C8/BX/BV /CB/CT/CT /BY/CA/BT/C6/C3 /BK/BF/BE. /BE/BF /B7/BE. /BG/BC − /BD. /BD/BC /BL/BC /BK /BY/C1/CB/BV/C0/BX/CA /BJ/BK /BU /CB/C8/CA/C3 /C3 /B7→π /B7π /BC/A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /C5/BV/BW/C7/C6/C7/CD/BZ/C0 /BK/BK /BV/BU/C7 /CGπ−/D4 /CP/D8 /D6/CT/D7/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI/BC /BL/BC /BU/C7/C4/C7/CC/C7 /CE /BK/BI /BV /BV/BT/C4/C7 < /BG/BG/BC /BL/BC /BC /BT /CD/BX/CA/BU/BT /BV/C0 /BK/BC /BV/C6/CC/CA/A0/parenleftbig ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CC/CW/CT /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D1/CP/D2/DD /D3 /D6/CS/CT/D6/D7 /D3/CU /D1/CP/CV/D2/CX/D8/D9/CS/CT /D0/D3 /DB /CT/D6/B8 /CQ/D9/D8 /DB /CT/D9/D7/CT /D8/CW/CT /CQ /CT/D7/D8 /D0/CP/CQ /D3 /D6/CP/D8/D3 /D6/DD /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ/BL/BC /BL/BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC /BH /BT /BU/BL/BG/BL /C3 /B7→π /B7π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BK/BF /BL/BC /BL/BT /CC/C1/CH /BT /BL/BD /BU/BJ/BK/BJ /C3 /B7→π /B7νν/prime < /BE. /BL× /BD/BC− /BJ /BD/BC/C4/BT/C5 /BL/BD /BV/D3/D7/D1/D3/D0/D3/CV/CX/CR/CP/D0 /D0/CX/D1/CX/D8 < /BF. /BE× /BD/BC− /BJ /BD/BD/C6/BT /CC /BT/C4/BX /BL/BD /CB/C6 /BD/BL/BK/BJ/BT < /BI. /BH /BL/BC /BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BK /BV/C0/CA/C5 /BU/CT/CP/D1 /CS/D9/D1/D4/B8/D4 /D6/D3/D1/D4/D8 ν < /BE/BG /BL/BC /BC /BL/C0/BX/CA/BV/CI/BX/BZ /BK/BD /CA/CE/CD/BX /C3 /B7→π /B7νν/prime/BL/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D0/D0 /D4 /D3/D7/D7/CX/CQ/D0/CT νν/prime/D7/D8/CP/D8/CT/D7 /CP/D7 /DB /CT/D0/D0 /CP/D7 /D8/D3 /D3/D8/CW/CT/D6 /D1/CP/D7/D7/D0/CT/D7/D7/B8 /DB /CT/CP/CZ/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV/D7/D8/CP/D8/CT/D7/BA/BD/BC/C4/BT/C5 /BL/BD /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D7/D1/CX/CR/D8/CW/CT/D6/D1/CP/D0 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D8 /D8/CW/CT /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT /D3/CU /CP/CQ /D3/D9/D8 /D8/CW/CT /D4/CX/D3/D2 /D1/CP/D7/D7 /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 γγ→π /BC→ν ν /BA/BD/BD/C6/BT /CC /BT/C4/BX /BL/BD /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CT /CT/DC/CR/CT/D7/D7 /CT/D2/CT/D6/CV/DD/B9/D0/D3/D7/D7 /D6/CP/D8/CT /CU/D6/D3/D1 /CB/C6 /BD/BL/BK/BJ/BT /CX/CU /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 γγ→ π /BC→ν ν /D3 /CR/CR/D9/D6/D7/B8 /D4 /CT/D6/D1/CX/D8/D8/CT/CS /CX/CU /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CW/CP/DA/CT /CP /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /BT/D7 /D4 /D3/CX/D2/D8/CT/CS/D3/D9/D8 /CX/D2 /C4/BT/C5 /BL/BD /B4/CP/D2/CS /CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C6/CP/D8/CP/D0/CT/B5/B8 /D8/CW/CT/D6/CT /CX/D7 /CP /CU/CP/CR/D8/D3 /D6 /BG /CT/D6/D6/D3 /D6 /CX/D2 /D8/CW/CT /C6/BT /CC /BT/C4/BX /BL/BD/D4/D9/CQ/D0/CX/D7/CW/CT/CS /D6/CT/D7/D9/D0/D8 /B4/BC . /BK× /BD/BC− /BJ/B5/BA/A0/parenleftbig ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BK /BV/C0/CA/C5 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BD /BL/BC /BD/BE/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CA/CE/CD/BX /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν/BD/BE/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CP/D2/CP/D0/DD/DE/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CP /BG/BC/BC/B9/BZ/CT/CE /BU/BX/BU/BV/CQ /CT/CP/D1/B9/CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /A0/parenleftbig νµ νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig νµ νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig νµ νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig νµ νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BK/BA/BJ /BT /CD/BX/CA/BU/BT /BV/C0 /BC/BG /C4/CB/C6/BW /BK/BC/BC /C5/CT/CE /D4 /D3/D2 /BV/D9 < /BF. /BD /BL/BC /BD/BF/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CA/CE/CD/BX /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BK /BL/BC /BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BK /BV/C0/CA/C5 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν/BD/BF/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CP/D2/CP/D0/DD/DE/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CP /BG/BC/BC/B9/BZ/CT/CE /BU/BX/BU/BV/CQ /CT/CP/D1/B9/CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/A0/parenleftbig ντ ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ντ ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig ντ ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ντ ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BD< /BE. /BD< /BE. /BD< /BE. /BD/BL/BC /BD/BG/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CA/CE/CD/BX /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD /BL/BC /BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BK /BV/C0/CA/C5 /BU/CT/CP/D1 /CS/D9/D1/D4/B8 /D4 /D6/D3/D1/D4/D8 ν/BD/BG/C0/C7/BY/BY/C5/BT/C6 /BK/BK /CP/D2/CP/D0/DD/DE/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CP /BG/BC/BC/B9/BZ/CT/CE /BU/BX/BU/BV/CQ /CT/CP/D1/B9/CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/A0/parenleftbig γν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig γν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CX/D7 /BI × /BD/BC− /BD/BK/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI× /BD/BC− /BG < /BI× /BD/BC− /BG< /BI× /BD/BC− /BG < /BI× /BD/BC− /BG/BL/BC /BT /CC/C1/CH /BT /BL/BE /BV/C6/CC/CA /C3 /B7→γν νπ /B7/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD < /BF. /BD < /BF. /BD < /BF. /BD/BL/BC /C5/BV/BW/C7/C6/C7/CD/BZ/C0 /BK/BK /BV/BU/C7 /CGπ−/D4 /CP/D8 /D6/CT/D7/D8 ••• /CF /CT /CS/D3 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/BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BK< /BC. /BF/BK< /BC. /BF/BK< /BC. /BF/BK/BL/BC /BC /BT/C8/C8/BX/C4 /BC/BC /CB/C8/BX/BV /C3 /B7→π /B7µ /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /C4/BX/BX /BL/BC /CB/C8/BX/BV /C3 /B7→π /B7µ /B7/CT− < /BJ/BK /BL/BC /BV/BT/C5/C8 /BT /BZ/C6/BT/CA/C1 /BK/BK /CB/C8/BX/BV /CB/CT/CT /C4/BX/BX /BL/BC/A0/parenleftbig µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD 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/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /C7/BY π /BC/BX/C4/BX/BV/CC/CA/C7/C5/BT /BZ/C6/BX/CC/C1/BV /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /C7/BY π /BC/BX/C4/BX/BV/CC/CA/C7/C5/BT /BZ/C6/BX/CC/C1/BV /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /C7/BY π /BC/BX/C4/BX/BV/CC/CA/C7/C5/BT /BZ/C6/BX/CC/C1/BV /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BE± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BE± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BE± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BE± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BC/BE/BI± /BC. /BC/BE/BG± /BC. /BC/BG/BK /BJ/BH/BG/BK /BY /BT/CA/CI/BT/C6/C8 /BT /CH /BL/BE /CB/C8/BX/BV π−/D4→π /BC/D2 /CP/D8/D6/CT/D7/D8/B7/BC. /BC/BE/BH± /BC. /BC/BD/BG± /BC. /BC/BE/BI /BH/BG/CZ 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/B4/CC/BX/C5/C8 /B8/C4 /BT /CB /C4 /B5/C0/C1/BZ/C0/C4/BT/C6/BW /BK/BC /C8/CA/C4 /BG/BG /BI/BE/BK /CE/BA/C4/BA /C0/CX/CV/CW/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/CC/BX/C5/C8 /B8/C4 /BT /CB /C4 /B5/BT /CD/BX/CA/BU/BT /BV/C0 /BJ/BK /C8/CA/C4 /BG/BD /BE/BJ/BH /C4/BA/BU/BA /BT/D9/CT/D6/CQ/CP/CR/CW /CT/D8 /CP/D0/BA /B4/CC/BX/C5/C8 /B8/C4 /BT /CB /C4 /B5/BY/C1/CB/BV/C0/BX/CA /BJ/BK /C8/C4 /BJ/BF/BU /BF/BH/BL /C2/BA /BY/CX/D7/CR/CW/CT/D6 /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B8 /CB/BT /BV/C4/B5/BY/C1/CB/BV/C0/BX/CA /BJ/BK/BU /C8/C4 /BJ/BF/BU /BF/BI/BG /C2/BA /BY/CX/D7/CR/CW/CT/D6 /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B8 /CB/BT /BV/C4/B5/BU/CA/C7 /CF/C5/BT/C6 /BJ/BG /C8/CA/C4 /BF/BF /BD/BG/BC/BC /BT/BA /BU/D6/D3 /DB/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C7/CA/C6/B8 /BU/C1/C6/BZ/B5/BU/BX/C4/C4/BX/CC/CC/C1/C6/C1 /BJ/BC /C6/BV /BI/BI/BT /BE/BG/BF /BZ/BA /BU/CT/D0/D0/CT/D8/D8/CX/D2/CX /CT/D8 /CP/D0/BA /B4/C8/C1/CB/BT/B8 /BU/C7/C6/C6/B5/C3/CA/CH/CB/C0/C3/C1/C6 /BJ/BC /C2/BX/CC/C8 /BF/BC /BD/BC/BF/BJ /CE/BA/C1/BA /C3/D6/DD/D7/CW/CZ/CX/D2/B8 /BT/BA/BZ/BA /CB/D8/CT/D6/D0/CX/CV/D3/DA/B8 /CH/BA/C8 /BA /CD/D7/D3/DA /B4/CC/C5/CB/C3/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BH/BJ /BD/BL/BD/BJ/BA/BW/BX/CE /C7/C6/CB /BI/BL /C8/CA /BD/BK/BG /BD/BF/BH/BI /CB/BA /BW/CT/DA/D3/D2/D7 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/C7/C5/BT/B5/CE /BT/CB/C1/C4/BX/CE/CB/C3/CH /BI/BI /C8/C4 /BE/BF /BE/BK/BD /C1/BA/C5/BA /CE /CP/D7/CX/D0/CT/DA/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/BW/CD/BV/C4/C7/CB /BI/BH /C8/C4 /BD/BL /BE/BH/BF /C2/BA /BW/D9/CR/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/C3/CD/CC/C1/C6 /BI/BH /C2/BX/CC/C8/C4 /BE /BE/BG/BF /CE/BA/C5/BA /C3/D9/D8/CY/CX/D2/B8 /CE/BA/C1/BA /C8 /CT/D8/D6/D9/CZ/CW/CX/D2/B8 /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BE /BF/BK/BJ/BA/BV/CI/C1/CA/CA /BI/BF /C8/CA /BD/BF/BC /BF/BG/BD /C2/BA/BU/BA /BV/DE/CX/D6/D6 /B4/C4/CA/C4/B5/CB/BT/C5/C1/C7/CB /BI/BE/BU /C8/CA /BD/BE/BI /BD/BK/BG/BG /C6/BA/C8 /BA /CB/CP/D1/CX/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BU/C6/C4/B5/C3 /C7/BU/CA/BT/C3 /BI/BD /C6/BV /BE/BC /BD/BD/BD/BH /C0/BA /C3/D3/CQ /D6/CP/CZ /B4/BX/BY/C1/B5/CB/BT/C5/C1/C7/CB /BI/BD /C8/CA /BD/BE/BD /BE/BJ/BH /C6/BA/C8 /BA /CB/CP/D1/CX/D3/D7 /B4/BV/C7/C4/CD/B8 /BU/C6/C4/B5/BU/BX/CA/C5/BT/C6 /BI/BC /C6/BV /CG/CE/C1 /C1 /C1 /BD/BD/BL/BE /CB/BA /BU/CT/D6/D1/CP/D2/B8 /BW/BA /BZ/CT/AB/CT/D2/BU/CD/BW /BT /BZ/C7 /CE /BI/BC /C2/BX/CC/C8 /BD/BD /BJ/BH/BH /CH/BA/BT/BA /BU/D9/CS/CP/CV/D3/DA /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BF/BK /BD/BC/BG/BJ/BA/C2/C7/CB/BX/C8/C0 /BI/BC /C6/BV /BD/BI /BL/BL/BJ /BW/BA/CF/BA /C2/D3/D7/CT/D4/CW /B4/BX/BY/C1/B5 η /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D3/D1/CX/D8/D8/CT/CS /D6/CT/D7/D9/D0/D8/D7 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BK /CT/CS/CX/D8/CX/D3/D2/C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BU/BE/BC/BG /BU/BE/BC/BG/BU/BE/BC/BG /BU/BE/BC/BG/B4/BD/BL/BK/BK/B5/BA η /C5/BT/CB/CBη /C5/BT/CB/CBη /C5/BT/CB/CBη /C5/BT/CB/CB/CC/CW/CT /D2/CT/DB /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /BV/C4/BX/C7/B9/CR /CP/D2/CS /C3/C4/C7/BX /D7/CT/CT/D1 /D8/D3 /D6/CT/D7/D3/D0/DA/CT /D8/CW/CT /D3/CQ/B9/DA/CX/D3/D9/D7 /CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/CR/DD /D3/CU /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /CP/DA/CP/CX/D0/CP/CQ/D0/CT /CW/CX/CV/CW/B9/D4 /D6/CT/CR/CX/D7/CX/D3/D2 η /D1/CP/D7/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ /DD /C6/BT/BG/BK /B4/C4/BT/C1 /BC/BE/B5 /CP/D2/CS /BZ/BX/C5 /B4/BT/BU/BW/BX/C4/B9/BU/BT/CA/CH /BC/BH/B5 /CX/D2 /CU/CP/DA/D3 /D6/D3 /CU/D8/CW/CT /CW/CX/CV/CW/CT/D6 η /D1/CP/D7/D7 /CU/D6/D3/D1 /C6/BT/BG/BK/BA /CC/CW/CT/D6/CT/CU/D3 /D6/CT /DB /CT/D2 /D3 /DB /D9/D7/CT /D3/D2/D0/DD /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1/C4/BT/C1 /BC/BE/B8 /C5/C1/C4/C4/BX/CA /BC/BJ/B8 /CP/D2/CS /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BU /CU/D3 /D6/D3 /D9 /D6 η /D1/CP/D7/D7 /CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BG/BJ. /BK/BH/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BG/BJ. /BK/BH/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BG/BJ. /BK/BH/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BG/BJ. /BK/BH/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BG/BJ. /BK/BJ/BG± /BC. /BC/BC/BJ± /BC. /BC/BE/BL /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BU /C3/C4/C7/BX /CT /B7/CT−→φ→ηγ /BH/BG/BJ. /BJ/BK/BH± /BC. /BC/BD/BJ± /BC. /BC/BH/BJ /BD/BI/CZ /C5/C1/C4/C4/BX/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BH/BG/BJ. /BK/BG/BF± /BC. /BC/BF/BC± /BC. /BC/BG/BD /BD/BD/BF/BG /C4/BT/C1 /BC/BE /C6/BT/BG/BK η→ /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BG/BJ. /BF/BD/BD± /BC. /BC/BE/BK± /BC. /BC/BF/BE /BD/BT/BU/BW/BX/C4/B9/BU/BT/CA/CH /BC/BH /CB/C8/BX/BV /CS/D4→ /BF/C0/CT /CG/BH/BG/BJ. /BD/BE± /BC. /BC/BI± /BC. /BE/BH /C3/CA/CD/CB/BV/C0/BX /BL/BH /BW /CB/C8/BX/BV γ /D4→η /D4 /B8 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BH/BG/BJ. /BF/BC± /BC. /BD/BH /C8/C4/C7/CD/C1/C6 /BL/BE /CB/C8/BX/BV /CS/D4→η /BF/C0/CT/BH/BG/BJ. /BG/BH± /BC. /BE/BH /BW/CD/BT/C6/BX /BJ/BG /CB/C8/BX/BV π−/D4→ /D2 /D2/CT/D9/D8/D6/CP/D0/D7/BH/BG/BK. /BE± /BC. /BI/BH /BY /C7/CB/CC/BX/CA /BI/BH /BV /C0/BU/BV/BH/BG/BL. /BC± /BC. /BJ /BD/BG/BK /BY /C7/BX/C4/CB/BV/C0/BX /BI/BG /C0/BU/BV/BH/BG/BK. /BC± /BD. /BC /BL/BD /BT/C4/BY/BY/B9/BA/BA/BA /BI/BE /C0/BU/BV/BH/BG/BL. /BC± /BD. /BE /BH/BF /BU/BT/CB/CC/C1/BX/C6 /BI/BE /C0/BU/BV/BD/BT/BU/BW/BX/C4/B9/BU/BT/CA/CH /BC/BH /CS/CX/D7/CP/CV/D6/CT/CT/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /DB/CX/D8/CW /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D7/CX/D1/CX/D0/CP /D6/D4 /D6/CT/CR/CX/D7/CX/D3/D2 /CQ /DD/C4/BT/C1 /BC/BE/B8 /C5/C1/C4/C4/BX/CA /BC/BJ/B8 /CP/D2/CS /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BU /BA /CB/CT/CT /CR/D3/D1/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /CW/CT/CP/CS/CT/D6/BA η /CF/C1/BW/CC/C0η /CF/C1/BW/CC/C0η /CF/C1/BW/CC/C0η /CF/C1/BW/CC/C0 /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /CS/CT/CR/CP /DD /D6/CP/D8/CT /A0/B4 η→γγ /B5 /CS/CX/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /AC/D8/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6/D8/CW/CP/D8 /D1/D3 /CS/CT/BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CP/D8 /D8/CW/CT /D7/D8/CP /D6/D8 /D3/CU /D8/CW/CT /A0/B4/BE γ /B5 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/B8 /D2/CT/DC/D8 /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD. /BF/BC± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD. /BF/BC± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD. /BF/BC± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD. /BF/BC± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/A0/BD /D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /B4/BJ/BD. /BL/BD± /BC. /BF/BG/B5 /B1 /CB/BP/BD/BA/BE/A0/BE /BEγ /CJ /CP /CL /B4/BF/BL. /BF/BD± /BC. /BE/BC/B5 /B1 /CB/BP/BD/BA/BD/A0/BF /BFπ /BC/B4/BF/BE. /BH/BI± /BC. /BE/BF/B5 /B1 /CB/BP/BD/BA/BD/A0/BG π /BC/BEγ /B4 /BG. /BG± /BD. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BC/A0/BH π /BCπ /BCγγ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BI /BGγ < /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BJ /CX/D2/DA/CX/D7/CX/CQ/D0/CT < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7/A0/BK /CR/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7 /B4/BE/BK. /BC/BI± /BC. /BF/BG/B5 /B1 /CB/BP/BD/BA/BE/A0/BL π /B7π−π /BC/B4/BE/BE. /BJ/BF± /BC. /BE/BK/B5 /B1 /CB/BP/BD/BA/BE/A0/BD/BC π /B7π−γ /B4 /BG. /BI/BC± /BC. /BD/BI/B5 /B1 /CB/BP/BE/BA/BD/A0/BD/BD /CT /B7/CT−γ /B4 /BI. /BK± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BD/BA/BJ/A0/BD/BE µ /B7µ−γ /B4 /BF. /BD± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BF /CT /B7/CT−< /BJ. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BG µ /B7µ−/B4 /BH. /BK± /BC. /BK /B5× /BD/BC− /BI/A0/BD/BH /CT /B7/CT−/CT /B7/CT−< /BI. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BI π /B7π−/CT /B7/CT−/B4 /BG. /BE± /BD. /BE /B5× /BD/BC− /BG/A0/BD/BJ π /B7π−/BEγ < /BE. /BC × /BD/BC− /BF/A0/BD/BK π /B7π−π /BCγ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL π /BCµ /B7µ−γ < /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BE/BCπ /BCγ /BV < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BDπ /B7π−/C8 /B8 /BV/C8 < /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BEπ /BCπ /BC/C8 /B8 /BV/C8 < /BF. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BFπ /BCπ /BCγ /BV < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BGπ /BCπ /BCπ /BCγ /BV < /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH /BFγ /BV < /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI /BGπ /BC/C8 /B8 /BV/C8 < /BI. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BJπ /BC/CT /B7/CT−/BV /CJ /CQ /CL< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BKπ /BCµ /B7µ−/BV /CJ /CQ /CL< /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BLµ /B7/CT−/B7µ−/CT /B7/C4/BY < /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/CJ /CP /CL /BW/D9/CT /D8/D3 /D6/CT/D1/D3/DA/CX/D2/CV /CP/D2 /D3/D0/CS /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/B8 /D8/CW/CX/D7 /CX/D7 /BC/BA/BD/BD /CZ /CT/CE/D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /DB/CX/CS/D8/CW /DB /CT /CV/CP/DA/CT /CX/D2 /D3/D9/D6 /BE/BC/BC/BE /CT/CS/CX/D8/CX/D3/D2/B8 /BD . /BD/BK± /BC. /BD/BD /CZ /CT/CE/BA /CB/CT/CT/D8/CW/CT /A0/B4/BE γ /B5 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CX/D2 /D8/CW/CT /BW/CP/D8/CP /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /CQ /CL /BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /CP /CS/CT/CR/CP /DD /D6/CP/D8/CT /CP/D2/CS /BE/BC /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG/BL/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BL /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT/D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BH/BC/BA/BL /CU/D3 /D6 /BG/BD /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BF /BE/BI/DC/BG − /BE− /BE/DC/BL − /BI/BG− /BJ/BD − /BE/DC/BD/BC − /BG/BG− /BG/BH − /BD /BD/BD/DC/BD/BD − /BD/BD− /BD/BD /BC− /BD/BC − /BG/DC/BD/BE /BC /BC /BC− /BD /BC /BC/DC/BD/BI − /BD− /BD /BC− /BE− /BD /BC /BC/A0 − /BD/BC − /BF /BC /BI /BG /BD /BC /BC /DC/BE /DC/BF /DC/BG /DC/BL /DC/BD/BC /DC/BD/BD /DC/BD/BE /DC/BD/BI/C5/D3 /CS/CT /CA/CP/D8/CT /B4/CZ /CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BE /BEγ /CJ /CP /CL /BC. /BH/BD/BC± /BC. /BC/BE/BI/A0/BF /BFπ /BC/BC. /BG/BE/BF± /BC. /BC/BE/BE /BH/BL/BC /BH/BL/BC/BH/BL/BC /BH/BL/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /A0/BGπ /BC/BEγ /B4/BH. /BJ± /BE. /BC /B5× /BD/BC− /BG/BD/BA/BL/A0/BLπ /B7π−π /BC/BC. /BE/BL/BH± /BC. /BC/BD/BI/A0/BD/BCπ /B7π−γ /BC. /BC/BI/BC± /BC. /BC/BC/BG /BD/BA/BE/A0/BD/BD /CT /B7/CT−γ /BC. /BC/BC/BK/BL± /BC. /BC/BC/BD/BD /BD/BA/BH/A0/BD/BEµ /B7µ−γ /B4/BG. /BC± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BIπ /B7π−/CT /B7/CT−/B4/BH. /BH± /BD. /BH /B5× /BD/BC− /BG η /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB η /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB η /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB η /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB/A0/parenleftbig/BEγ/parenrightbig/A0/BE /A0/parenleftbig/BEγ/parenrightbig/A0/BE /A0/parenleftbig/BEγ/parenrightbig/A0/BE /A0/parenleftbig/BEγ/parenrightbig/A0/BE/CB/CT/CT /D8/CW/CT /D8/CP/CQ/D0/CT /CX/D1/D1/CT/CS/CX/CP/D8/CT/D0/DD /CP/CQ /D3/DA/CT /CV/CX/DA/CX/D2/CV /D8/CW/CT /AC/D8/D8/CT/CS /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7/BA /BY /D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CT /CP/CS/DA/CX/CR/CT /D3/CU/C6/BX/BY/C3/BX/C6/CB /BC/BE/B8 /DB /CT /CW/CP/DA/CT /D6/CT/D1/D3/DA/CT/CS /D8/CW/CT /C8/D6/CX/D1/CP/CZ /D3/AB/B9/CT/AB/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT /BW/CT/CR/CP /DD /CF/CX/CS/D8/CW /A0/B4 η→γγ /B5/B8Ꜽ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/BA /CA/CT/DA/BA/BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/B8 /BD /BT/D9/CV/D9/D7/D8 /BD/BL/BL/BG/B8 /C8 /CP /D6/D8 /C1/B8 /D4/BA /BD/BG/BH/BD/B8 /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /DA/CP /D6/CX/D3/D9/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BD/BC± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BD± /BC. /BD/BE± /BC. /BC/BH /BF/BI /BU/BT/CA/CD /BL/BC /C5/BW/BD /CT /B7/CT−→ /CT /B7/CT−η/BC. /BG/BL/BC± /BC. /BC/BD/BC± /BC. /BC/BG/BK /BE/BE/BK/BJ /CA/C7/BX /BL/BC /BT/CB/C8 /CT /B7/CT−→ /CT /B7/CT−η/BC. /BH/BD/BG± /BC. /BC/BD/BJ± /BC. /BC/BF/BH /BD/BE/BL/BH /CF/C1/C4/C4/C1/BT/C5/CB /BK/BK /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−η/BC. /BH/BF± /BC. /BC/BG± /BC. /BC/BG /BU/BT/CA/CC/BX/C4 /BK/BH /BX /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BG± /BC. /BD/BG± /BC. /BD/BF /BT/C1/C0/BT/CA/BT /BK/BI /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−η/BC. /BH/BI± /BC. /BD/BI /BH/BI /CF/BX/C1/C6/CB/CC/BX/C1/C6 /BK/BF /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−η/BC. /BF/BE/BG± /BC. /BC/BG/BI /BU/CA/C7 /CF/C5/BT/C6 /BJ/BG /BU /BV/C6/CC/CA /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/BD. /BC/BC± /BC. /BE/BE /BE/BU/BX/C5/C8/C7/CA/BT/BW /BI/BJ /BV/C6/CC/CA /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/BE/BU/BX/C5/C8/C7/CA/BT/BW /BI/BJ /CV/CX/DA/CT/D7 /A0/B4/BEγ /B5 /BP /BD. /BE/BD± /BC. /BE/BI /CZ /CT/CE /CP/D7/D7/D9/D1/CX/D2/CV /A0/B4/BEγ /B5/slashbig/A0/B4/D8/D3/D8/CP/D0/B5 /BP /BC. /BF/BD/BG/BA/BU/CT/D1/D4 /D3 /D6/CP/CS /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2 /CV/CX/DA/CT/D7 /A0/B4/BE γ /B5 /BE/slashbig/A0/B4/D8/D3/D8/CP/D0/B5 /BP /BC . /BF/BK/BC± /BC. /BC/BK/BF/BA /CF /CT /CT/DA/CP/D0/D9/CP/D8/CT/D8/CW/CX/D7 /D9/D7/CX/D2/CV /A0/B4/BE γ /B5/slashbig/A0/B4/D8/D3/D8/CP/D0/B5 /BP /BC . /BF/BK± /BC. /BC/BD/BA /C6/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /CP/DA/CT/D6/CP/CV/CT /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/D6/CT/D7/D9/D0/D8/CX/D2/CV /CU/D6/D3/D1 /D8/CW/CT /D7/CT/D4/CP /D6/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CR/D3/D9/D0/D3/D1/CQ /CP/D2/CS /D2/D9/CR/D0/CT/CP /D6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CW/CP/D7 /CP/D4/D4/CP /D6/CT/D2/D8/D0/DD /CQ /CT/CT/D2/D9/D2/CS/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT/CS/BA η /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /C6/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /BP /B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /BP /B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/A0/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /BP /B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /BP /B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BD/BL/BD± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BD/BL/BD± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BJ/BD/BL/BD± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BD/BL/BD± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BJ/BC/BH± /BC. /BC/BC/BK /BC. /BJ/BC/BH± /BC. /BC/BC/BK/BC. /BJ/BC/BH± /BC. /BC/BC/BK /BC. /BJ/BC/BH± /BC. /BC/BC/BK/BD/BI/CZ /BU/BT/CB/C1/C4/BX /BJ/BD /BW /BV/C6/CC/CA /C5/C5 /D7/D4 /CT/CR/D8/D6/D3/D1/CT/D8/CT/D6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BL± /BC. /BC/BK /BU/CD/C6/C1/BT /CC/C7 /CE /BI/BJ /C7/CB/C8/C3/A0/parenleftbig/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BL. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BF/BL. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BF/BL. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BF/BL. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF/BL. /BG/BL± /BC. /BD/BJ± /BC. /BF/BC /BF/BL. /BG/BL± /BC. /BD/BJ± /BC. /BF/BC/BF/BL. /BG/BL± /BC. /BD/BJ± /BC. /BF/BC /BF/BL. /BG/BL± /BC. /BD/BJ± /BC. /BF/BC/BI/BH/CZ /BT/BU/BX/BZ/BZ /BL/BI /CB/C8/BX/BV /D4/CS→ /BF/C0/CTη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BK. /BG/BH± /BC. /BG/BC± /BC. /BF/BI /BD/BG/CZ /BF/C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /D0/CX/D7/D8/CT/CS /CU/D3 /D6 /C4/C7/C8/BX/CI /BC/BJ/BA /BT/D7/D7/D9/D1/CX/D2/CV /CS/CT/CR/CP /DD/D7 /D3/CU η→γγ /B8/BFπ /BC/B8π /B7π−π /BC/B8π /B7π−γ /B8/CP /D2 /CS /CT /B7/CT−γ /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/CP /D0 /D0η /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/CX/D2 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D3/CU /BC/BA/BF/B1 /D8/D3 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BE /BB/A0/BD /BP/A0/BE /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BE /BB/A0/BD /BP/A0/BE /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BE /BB/A0/BD /BP/A0/BE /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BE /BB/A0/BD /BP/A0/BE /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BG/BI/BI± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BH/BG/BI/BI± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BH/BG/BI/BI± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BH/BG/BI/BI± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BH/BG/BK± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BG/BK± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BG/BK± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BG/BK± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BH/BF/BH± /BC. /BC/BD/BK /BU/CD/CC/CC/CA/BT/C5 /BJ/BC /C7/CB/C8/C3/BC. /BH/BL± /BC. /BC/BF/BF /BU/CD/C6/C1/BT /CC/C7 /CE /BI/BJ /C7/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BE± /BC. /BC/BL /BK/BK /BT/BU/CA/C7/CB/C1/C5/C7 /CE /BK/BC /C0/C4/BU/BV/BC. /BI/BC± /BC. /BD/BG /BD/BD/BF /C3/BX/C6/BW /BT/C4/C4 /BJ/BG /C7/CB/C8/C3/BC. /BH/BJ± /BC. /BC/BL /CB/CC/CA/CD/BZ/BT/C4/CB/C3/C1 /BJ/BD /C0/C4/BU/BV/BC. /BH/BJ/BL± /BC. /BC/BH/BE /BY/BX/C4/BW/C5/BT/C6 /BI/BJ /C7/CB/C8/C3/BC. /BG/BD/BI± /BC. /BC/BG/BG /BW/C1/BZ/C1/CD/BZ/C6/C7 /BI/BI /BV/C6/CC/CA /BX/D6/D6/D3 /D6 /CS/D3/D9/CQ/D0/CT/CS/BC. /BG/BG± /BC. /BC/BJ /BZ/CA/CD/C6/C0/BT /CD/CB /BI/BI /C7/CB/C8/C3/BC. /BF/BL± /BC. /BC/BI /BG/C2/C7/C6/BX/CB /BI/BI /BV/C6/CC/CA/BG/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /D8 /DB /D3 /CS/CX/AB/CT/D6/CT/D2/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE. /BH/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BF/BE. /BH/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BF/BE. /BH/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BF/BE. /BH/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BG. /BC/BF± /BC. /BH/BI± /BC. /BG/BL /BD/BK/BE/BD /BH/C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BH/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /D0/CX/D7/D8/CT/CS /CU/D3 /D6 /C4/C7/C8/BX/CI /BC/BJ/BA /BT/D7/D7/D9/D1/CX/D2/CV /CS/CT/CR/CP /DD/D7 /D3/CU η→γγ /B8/BFπ /BC/B8π /B7π−π /BC/B8π /B7π−γ /B8/CP /D2 /CS /CT /B7/CT−γ /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/CP /D0 /D0η /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/CX/D2 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D3/CU /BC/BA/BF/B1 /D8/D3 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BF /BB/A0/BD /BP/A0/BF /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BF /BB/A0/BD /BP/A0/BF /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BF /BB/A0/BD /BP/A0/BF /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/A0/BF /BB/A0/BD /BP/A0/BF /BB/B4/A0/BE /B7/A0/BF /B7/A0/BG /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH/BE/BK± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BH/BE/BK± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BH/BE/BK± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BH/BE/BK± /BC. /BC/BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BF/BL± /BC. /BC/BE/BG /BC. /BG/BF/BL± /BC. /BC/BE/BG/BC. /BG/BF/BL± /BC. /BC/BE/BG /BC. /BG/BF/BL± /BC. /BC/BE/BG/BU/CD/CC/CC/CA/BT/C5 /BJ/BC /C7/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BG± /BC. /BC/BK /BJ/BH /BT/BU/CA/C7/CB/C1/C5/C7 /CE /BK/BC /C0/C4/BU/BV/BC. /BF/BE± /BC. /BC/BL /CB/CC/CA/CD/BZ/BT/C4/CB/C3/C1 /BJ/BD /C0/C4/BU/BV/BC. /BG/BD± /BC. /BC/BF/BF /BU/CD/C6/C1/BT /CC/C7 /CE /BI/BJ /C7/CB/C8/C3 /C6/D3/D8 /CX/D2/CS/CT/D4/BA /D3/CU /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BC. /BD/BJ/BJ± /BC. /BC/BF/BH /BY/BX/C4/BW/C5/BT/C6 /BI/BJ /C7/CB/C8/C3/BC. /BE/BC/BL± /BC. /BC/BH/BG /BW/C1/BZ/C1/CD/BZ/C6/C7 /BI/BI /BV/C6/CC/CA /BX/D6/D6/D3 /D6 /CS/D3/D9/CQ/D0/CT/CS/BC. /BE/BL± /BC. /BD/BC /BZ/CA/CD/C6/C0/BT /CD/CB /BI/BI /C7/CB/C8/C3/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BK/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BK/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BK/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BK/BE/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BE/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BK/BG± /BC. /BC/BE/BE± /BC. /BC/BD/BL /BD/BK/BE/BD /C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BC. /BK/BD/BJ± /BC. /BC/BD/BE± /BC. /BC/BF/BE /BD/BJ/BA/BG/CZ /BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /CT /B7/CT−→φ→ηγ/BC. /BK/BE/BI± /BC. /BC/BE/BG /BT /BV/C0/BT/CB/C7 /CE /BC/BC /BW /CB/C6/BW /CT /B7/CT−→φ→ηγ/BC. /BK/BF/BE± /BC. /BC/BC/BH± /BC. /BC/BD/BE /C3/CA/CD/CB/BV/C0/BX /BL/BH /BW /CB/C8/BX/BV γ /D4→η /D4 /B8 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BC. /BK/BG/BD± /BC. /BC/BF/BG /BT/C5/CB/C4/BX/CA /BL/BF /BV/BU/BT/CA /D4/D4→π /B7π−η /CP/D8 /D6/CT/D7/D8/BC. /BK/BE/BE± /BC. /BC/BC/BL /BT/C4/BW/BX /BK/BG /BZ/BT/C5/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BL/BI± /BC. /BC/BD/BI± /BC. /BC/BD/BI /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CB/CT/CT /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW/BC. /BL/BD± /BC. /BD/BG /BV/C7 /CG /BJ/BC /BU /C0/BU/BV/BC. /BJ/BH± /BC. /BC/BL /BW/BX/CE /C7/C6/CB /BJ/BC /C7/CB/C8/C3/BC. /BK/BK± /BC. /BD/BI /BU/BT/C4 /CC /BT /CH /BI/BJ /BW /BW/BU/BV/BD. /BD± /BC. /BE /BV/BX/C6/BV/BX /BI/BJ /C7/CB/C8/C3/BD. /BE/BH± /BC. /BF/BL /BU/BT /BV/BV/C1 /BI/BF /BV/C6/CC/CA /C1/D2/DA/CT/D6/D7/CT /BU/CA /D6/CT/D4 /D3 /D6/D8/CT/CS/BI/CD/D7/CT/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BA/A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/BX/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D7/D9/D1/D1/CP /D6/CX/DE/CT/CS /CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB /CQ /DD /C4/BT/C6/BW/CB/BU/BX/CA/BZ /BK/BH/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BD. /BH /C7/CD/CA /BY/C1/CC /BG. /BG± /BD. /BH /C7/CD/CA /BY/C1/CC/BG. /BG± /BD. /BH /C7/CD/CA /BY/C1/CC /BG. /BG± /BD. /BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA/BF. /BH± /BC. /BJ± /BC. /BI /BF. /BH± /BC. /BJ± /BC. /BI/BF. /BH± /BC. /BJ± /BC. /BI /BF. /BH± /BC. /BJ± /BC. /BI/BD/BA/BI/CZ /BJ, /BK/C8/CA/BT/C3/C0/C7 /CE /BC/BH /BV/CA/CH/BU /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→/D2η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BA/BG /BL/BC /BJ /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BW /CB/C6/BW /CT /B7/CT−→φ→ηγ < /BF/BC /BL/BC /BC /BW /BT /CE/CH/BW/C7 /CE /BK/BD /BZ/BT/C5/BE π−/D4→η /D2/BJ/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D9/D7/CX/D2/CV /A0/B4 η→ /BEγ /B5/BB/A0 /BP /BC . /BF/BL/BG/BF± /BC. /BC/BC/BE/BI/BA/BK/CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D7/CP/D1/CT /CS/CP/D8/CP /CQ /DD /C3/C6/BX/BV/C0/CC /BC/BG /CQ /D3/D8/CW/CX/D1/D4/D0/DD /CP /D0/D3 /DB /CT/D6 /DA/CP/D0/D9/CT /D3/CU /A0/B4 π /BC/BEγ /B5 /D8/CW/CP/D2 /D8/CW/CT /D3/D2/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/BT /C4 /BW /BX/BK /BG/CU /D6 /D3 /D1 /A0 /B4 π /BC/BEγ /B5/BB/A0/B4/BEγ /B5/BA/A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC /BD. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC/BD. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC /BD. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BD. /BK± /BC. /BG /BD. /BK± /BC. /BG/BD. /BK± /BC. /BG /BD. /BK± /BC. /BG/BT/C4/BW/BX /BK/BG /BZ/BT/C5/BE /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BH± /BC. /BI /BJ/BC /BU/C1/C6/C7/C6 /BK/BE /BZ/BT/C5/BE /CB/CT/CT /BT/C4/BW/BX /BK/BG/A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig π /BC/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG± /BH /C7/CD/CA /BY/C1/CC /BD/BG± /BH /C7/CD/CA /BY/C1/CC/BD/BG± /BH /C7/CD/CA /BY/C1/CC /BD/BG± /BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BF± /BE. /BK± /BD. /BG /BL/C3/C6/BX/BV/C0/CC /BC/BG /BV/CA/CH/BU π−/D4→ /D2η/BL/C1/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D7/CP/D1/CT /CS/CP/D8/CP /CP/D7 /C8/CA/BT/C3/C0/C7 /CE /BC/BH/BA/A0/parenleftbig π /BCπ /BCγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig π /BCπ /BCγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig π /BCπ /BCγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig π /BCπ /BCγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF/BL/BC /BD/BC/C6/BX/BY/C3/BX/C6/CB /BC/BH /BT /BV/CA/CH/BU /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→ /D2η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BC× /BD/BC− /BF/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2/BD/BC/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /CS/D3/D2/CT /CX/D2 /D0/CX/D1/CX/D8/CT/CS γγ /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/BA/A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK× /BD/BC− /BG < /BE. /BK× /BD/BC− /BG< /BE. /BK× /BD/BC− /BG < /BE. /BK× /BD/BC− /BG/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BJ /BB/A0/BE 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/BF/BD/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BD/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BF/BC/BG± /BC. /BC/BD/BE /BC. /BF/BC/BG± /BC. /BC/BD/BE/BC. /BF/BC/BG± /BC. /BC/BD/BE /BC. /BF/BC/BG± /BC. /BC/BD/BE/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BW /CB/C6/BW /CT /B7/CT−→φ→ηγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BD/BG/BD± /BC. /BC/BC/BK/BD± /BC. /BC/BC/BH/BK /BT /BV/C0/BT/CB/C7 /CE /BC/BC /BU /CB/C6/BW /CB/CT/CT /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW/A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI/BC± /BC. /BD/BI /C7/CD/CA /BY/C1/CC /BG. /BI/BC± /BC. /BD/BI /C7/CD/CA /BY/C1/CC/BG. /BI/BC± /BC. /BD/BI /C7/CD/CA /BY/C1/CC /BG. /BI/BC± /BC. /BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF. /BL/BI± /BC. /BD/BG± /BC. /BD/BG /BK/BH/BL /BD/BI/C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BD/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /D0/CX/D7/D8/CT/CS /CU/D3 /D6 /C4/C7/C8/BX/CI /BC/BJ/BA /BT/D7/D7/D9/D1/CX/D2/CV /CS/CT/CR/CP /DD/D7 /D3/CU η→γγ /B8/BFπ /BC/B8π /B7π−π /BC/B8π /B7π−γ /B8/CP /D2 /CS /CT /B7/CT−γ /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/CP /D0 /D0η /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/CX/D2 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D3/CU /BC/BA/BF/B1 /D8/D3 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BE/BC/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BG /BA/BC. /BE/BC/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BC/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BC/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BC/BF± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BC. /BD/BJ/BH± /BC. /BC/BC/BJ± /BC. /BC/BC/BI /BK/BH/BL /C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BC. /BE/BC/BL± /BC. /BC/BC/BG /BD/BK/CZ /CC/C0/BT/C4/BX/CA /BJ/BF /BT/CB/C8/C3/BC. /BE/BC/BD± /BC. /BC/BC/BI /BJ/BE/BH/BC /BZ/C7/CA/C5/C4/BX/CH /BJ/BC /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK± /BC. /BC/BG /BU/BT/C4 /CC /BT /CH /BI/BJ /BU /BW/BU/BV/BC. /BE/BH± /BC. /BC/BF/BH /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BI/BJ /BW/BU/BV/BC. /BF/BC± /BC. /BC/BI /BV/CA/BT /CF/BY /C7/CA/BW /BI/BI /C0/BU/BV/BC. /BD/BL/BI± /BC. /BC/BG/BD /BY /C7/CB/CC/BX/CA /BI/BH /BV /C0/BU/BVWEIGHTED AVERAGE 0.203 ±0.008 (Error scaled by 2.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. GORMLEY 70 ASPK 0.1THALER 73 ASPK 2.3LOPEZ 07 CLEO 9.2χ2 11.6 (Confidence Level = 0.003) 0.14 0.16 0.18 0.2 0.22 0.24 0.26/A0/parenleftBig π /B7π−γ/parenrightBig/BB/A0/parenleftBig π /B7π−π /BC/parenrightBig/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC/BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BI. /BF± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BH. /BD/BH± /BC. /BI/BE± /BC. /BJ/BG /BE/BK/BF /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BU /CB/C6/BW /CT /B7/CT−→φ→ηγ/BJ. /BD/BC± /BC. /BI/BG± /BC. /BG/BI /BF/BE/BF /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→φ→ηγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL. /BG± /BC. /BJ± /BC. /BH /BD/BJ/BE /BD/BJ/C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/BD/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /D0/CX/D7/D8/CT/CS /CU/D3 /D6 /C4/C7/C8/BX/CI /BC/BJ/BA /BT/D7/D7/D9/D1/CX/D2/CV /CS/CT/CR/CP /DD/D7 /D3/CU η→γγ /B8/BFπ /BC/B8π /B7π−π /BC/B8π /B7π−γ /B8/CP /D2 /CS /CT /B7/CT−γ /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/CP /D0 /D0η /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/CX/D2 /CP /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D3/CU /BC/BA/BF/B1 /D8/D3 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−γ/parenrightbig/A0/BD/BD /BB/A0/BD/BC /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−γ/parenrightbig/A0/BD/BD /BB/A0/BD/BC /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−γ/parenrightbig/A0/BD/BD /BB/A0/BD/BC /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−γ/parenrightbig/A0/BD/BD /BB/A0/BD/BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BL± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BL± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BL± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BL± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /BC. /BE/BF/BJ± /BC. /BC/BE/BD± /BC. /BC/BD/BH /BC. /BE/BF/BJ± /BC. /BC/BE/BD± /BC. /BC/BD/BH/BC. /BE/BF/BJ± /BC. /BC/BE/BD± /BC. /BC/BD/BH /BC. /BE/BF/BJ± /BC. /BC/BE/BD± /BC. /BC/BD/BH/BD/BJ/BE /C4/C7/C8/BX/CI /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψη/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BL/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC /BF. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC/BF. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC /BF. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BE. /BD± /BC. /BH /BE. /BD± /BC. /BH/BE. /BD± /BC. /BH /BE. /BD± /BC. /BH/BK/BC /C2/BT/C6/BX /BJ/BH /BU /C7/CB/C8/C3 /CB/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−π /BC/parenrightbig/B7/A0/parenleftbig π /B7π−γ/parenrightbig/B7/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BP /B4 /A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−π /BC/parenrightbig/B7/A0/parenleftbig π /B7π−γ/parenrightbig/B7/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BP /B4 /A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−π /BC/parenrightbig/B7/A0/parenleftbig π /B7π−γ/parenrightbig/B7/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BP /B4 /A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−π /BC/parenrightbig/B7/A0/parenleftbig π /B7π−γ/parenrightbig/B7/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BP /B4 /A0/BE /B7/A0/BF /B7/A0/BG /B5/BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE. /BH/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BH/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BE. /BH/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BH/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BE. /BI/BG± /BC. /BE/BF /BE. /BI/BG± /BC. /BE/BF/BE. /BI/BG± /BC. /BE/BF /BE. /BI/BG± /BC. /BE/BF/BU/BT/C4 /CC /BT /CH /BI/BJ /BU /BW/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BH± /BD. /BC /BE/BK/BC /BD/BK/C2/BT/C5/BX/CB /BI/BI /C0/BU/BV/BF. /BE/BC± /BD. /BE/BI /BH/BF /BD/BK/BU/BT/CB/CC/C1/BX/C6 /BI/BE /C0/BU/BV/BE. /BH± /BD. /BC /BD/BC /BD/BK/C8/C1/BV/C3/CD/C8 /BI/BE /C0/BU/BV/BD/BK/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D2/D3/D8 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/D7 /CP/D7 /D8/CW/CT/DD /CS/D3 /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT /CR/D0/CT/CP /D6/D0/DDη→ π /B7π−π /BC/CP/D2/CSη→π /B7π−γ /CU/D6/D3/D1 /CT/CP/CR/CW /D3/D8/CW/CT/D6/BA /CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT/D7 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/BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BL× /BD/BC− /BF < /BL× /BD/BC− /BF< /BL× /BD/BC− /BF < /BL× /BD/BC− /BF/C8/CA/C1/BV/BX /BI/BJ /C0/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI× /BD/BC− /BF/BL/BH /BU/BT/C4 /CC /BT /CH /BI/BJ /BU /BW/BU/BV/A0/parenleftbig π /B7π−π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BK /BB/A0/BL /A0/parenleftbig π /B7π−π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BK /BB/A0/BL /A0/parenleftbig π /B7π−π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BK /BB/A0/BL /A0/parenleftbig π /B7π−π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BK /BB/A0/BL/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BE/BG× /BD/BC− /BE< /BC. /BE/BG× /BD/BC− /BE< /BC. /BE/BG× /BD/BC− /BE< /BC. /BE/BG× /BD/BC− /BE/BL/BC /BC /CC/C0/BT/C4/BX/CA /BJ/BF /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BE/BL/BC /BT/CA/C6/C7/C4/BW /BI/BK /C0/C4/BU/BV < /BD. /BI× /BD/BC− /BE/BL/BH /BU/BT/C4 /CC /BT /CH /BI/BJ /BU /BW/BU/BV < /BJ. /BC× /BD/BC− /BE/BY/C4/BT /CC/CC/BX /BI/BJ /C0/BU/BV < /BC. /BL× /BD/BC− /BE/C8/CA/C1/BV/BX /BI/BJ /C0/BU/BV/A0/parenleftbig π /BCµ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π /BCµ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig π /BCµ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π /BCµ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF× /BD/BC− /BI< /BF× /BD/BC− /BI< /BF× /BD/BC− /BI< /BF× /BD/BC− /BI/BL/BC /BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /CB/C8/BX/BV π−/D4→η /D2 /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CP/D2/CV/D9/D0/CP /D6 /D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL× /BD/BC− /BH < /BL× /BD/BC− /BH< /BL× /BD/BC− /BH < /BL× /BD/BC− /BH/BL/BC /C6/BX/BY/C3/BX/C6/CB /BC/BH /BT /BV/CA/CH/BU /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→ /D2η/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /C8 /CP/D2/CS /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BF× /BD/BC− /BG < /BC. /BD/BF× /BD/BC− /BG< /BC. /BD/BF× /BD/BC− /BG < /BC. /BD/BF× /BD/BC− /BG/BL/BC /BD/BI/C5 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BT /C3/C4/C7/BX /CT /B7/CT−→φ→ηγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BF× /BD/BC− /BG/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BU /BV/C5/BW/BE /CT /B7/CT−→φ→ηγ < /BL× /BD/BC− /BG/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BV /BV/C5/BW/BE /CB/CT/CT /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BU < /BD/BH× /BD/BC− /BG/BC /CC/C0/BT/C4/BX/CA /BJ/BF /BT/CB/C8/C3/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /C8 /CP/D2/CS /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BH× /BD/BC− /BG < /BF. /BH× /BD/BC− /BG< /BF. /BH× /BD/BC− /BG < /BF. /BH× /BD/BC− /BG/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BF× /BD/BC− /BG/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /BV/C5/BW/BE /CT /B7/CT−→φ→ηγ < /BI× /BD/BC− /BG/BL/BC /BD/BL/BT /BV/C0/BT/CB/C7 /CE /BL/BK /CB/C6/BW /CT /B7/CT−→φ→ηγ/BD/BL/BT /BV/C0/BT/CB/C7 /CE /BL/BK /D3/CQ/D7/CT/D6/DA/CT/D7 /D3/D2/CT /CT/DA/CT/D2/D8 /CX/D2 /CP ± /BFσ /D6/CT/CV/CX/D3/D2 /CP /D6/D3/D9/D2/CS /D8/CW/CT η /D1/CP/D7/D7/B8 /DB/CW/CX/D0/CT /CP /C5/D3/D2/D8/CT/BV/CP /D6/D0/D3 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /CV/CX/DA/CT/D7 /BD/BC ± /BH /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /D8/CW/CT /C8 /D3/CX/D7/D7/D3/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CU/D3 /D6/D3 /D2 /CT/D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8 /CP/D2/CS /D2/D3 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BH× /BD/BC− /BG < /BH× /BD/BC− /BG< /BH× /BD/BC− /BG < /BH× /BD/BC− /BG/BL/BC /C6/BX/BY/C3/BX/C6/CB /BC/BH /BV/CA/CH/BU /BC /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→ /D2η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ× /BD/BC− /BG/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2 /A0/parenleftbig π /BCπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig π /BCπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig π /BCπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig π /BCπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BI× /BD/BC− /BH < /BI× /BD/BC− /BH< /BI× /BD/BC− /BH < /BI× /BD/BC− /BH/BL/BC /C6/BX/BY/C3/BX/C6/CB /BC/BH /BV/CA/CH/BU /BC /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→ /D2η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BG× /BD/BC− /BH/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI× /BD/BC− /BH/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2 < /BG× /BD/BC− /BH/BL/BC /C6/BX/BY/C3/BX/C6/CB /BC/BH /BT /BV/CA/CH/BU /D4/B4/BJ/BE/BC /C5/CT/CE/BB/CR/B5 π−→ /D2η/A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE/BH /BB/A0/BE /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE/BH /BB/A0/BE /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE/BH /BB/A0/BE /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BEγ/parenrightbig/A0/BE/BH /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BD. /BE× /BD/BC− /BF/BL/BH /BT/C4/BW/BX /BK/BG /BZ/BT/C5/BE /BC/A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BE/BH /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BE/BH /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BE/BH /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BE/BH /BB/A0/BF/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BL× /BD/BC− /BH< /BG. /BL× /BD/BC− /BH< /BG. /BL× /BD/BC− /BH< /BG. /BL× /BD/BC− /BH/BL/BC /BT/C4/C7/C1/CB/C1/C7 /BC/BG /C3/C4/C7/BX φ→ηγ/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /C8 /CP/D2/CS /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BL× /BD/BC− /BJ < /BI. /BL× /BD/BC− /BJ< /BI. /BL× /BD/BC− /BJ < /BI. /BL× /BD/BC− /BJ/BL/BC /C8/CA/BT/C3/C0/C7 /CE /BC/BC /BV/CA/CH/BU π−/D4→ /D2η /B8 /BJ/BE/BC /C5/CT/CE/BB /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC/BC× /BD/BC− /BJ/BL/BC /BU/C4/C1/C3 /BC/BJ /BZ/BT/C5/BG π−/D4→η /D2/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI× /BD/BC− /BG/BL/BC /C5/BT/CA/CC/CH/C6/C7 /CE /BJ/BI /C0/C4/BU/BV < /BK. /BG× /BD/BC− /BG/BL/BC /BU/BT/CI/C1/C6 /BI/BK /BW/BU/BV < /BJ/BC× /BD/BC− /BG/CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C0/BU/BV/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE/BJ /BB/A0/BL /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE/BJ /BB/A0/BL /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE/BJ /BB/A0/BL /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE/BJ /BB/A0/BL/BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD. /BL× /BD/BC− /BG < /BD. /BL× /BD/BC− /BG< /BD. /BL× /BD/BC− /BG < /BD. /BL× /BD/BC− /BG/BL/BC /C2/BT/C6/BX /BJ/BH /C7/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BE× /BD/BC− /BG/BL/BC /BU/BT /BZ/C4/C1/C6 /BI/BJ /C0/C4/BU/BV < /BD/BI× /BD/BC− /BG/BL/BC /BC /BU/C1/C4/C4/C1/C6/BZ /BI/BJ /C0/C4/BU/BV < /BJ/BJ× /BD/BC− /BG/BC /BY /C7/CB/CC/BX/CA /BI/BH /BU /C0/BU/BV < /BD/BD/BC× /BD/BC− /BG/C8/CA/C1/BV/BX /BI/BH /C0/BU/BV/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH× /BD/BC− /BI< /BH× /BD/BC− /BI< /BH× /BD/BC− /BI< /BH× /BD/BC− /BI/BL/BC /BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /CB/C8/BX/BV π−/D4→η /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH/BC/BC× /BD/BC− /BI/CF/BX/C0/C5/BT/C6/C6 /BI/BK /C7/CB/C8/C3 /bracketleftbig/A0/parenleftbig µ /B7/CT−/parenrightbig/B7/A0/parenleftbig µ−/CT /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/bracketleftbig/A0/parenleftbig µ /B7/CT−/parenrightbig/B7/A0/parenleftbig µ−/CT /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/bracketleftbig/A0/parenleftbig µ /B7/CT−/parenrightbig/B7/A0/parenleftbig µ−/CT /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/bracketleftbig/A0/parenleftbig µ /B7/CT−/parenrightbig/B7/A0/parenleftbig µ−/CT /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI× /BD/BC− /BI < /BI× /BD/BC− /BI< /BI× /BD/BC− /BI < /BI× /BD/BC− /BI/BL/BC /CF/C0/C1/CC/BX /BL/BI /CB/C8/BX/BV /D4/CS→η /BF/C0/CT η /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB π /B7π−π /BC/C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BD. /BC× /BD/BC− /BE/CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BK± /BC. /BE/BI /BD/BI/BH/CZ /C2/BT/C6/BX /BJ/BG /C7/CB/C8/C3 − /BC. /BC/BH± /BC. /BE/BE /BE/BE/BC/CZ /C4/BT /CH/CC/BX/CA /BJ/BE /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH± /BC. /BH /BF/BJ/CZ /BE/BC/BZ/C7/CA/C5/C4/BX/CH /BI/BK /BV /BT/CB/C8/C3/BE/BC/CC/CW/CT /BZ/C7/CA/C5/C4/BX/CH /BI/BK /BV /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D7 /D4 /D6/D3/CQ/CP/CQ/D0/DD /CS/D9/CT /D8/D3 /D9/D2/D1/CT/CP/D7/D9/D6/CT/CS /B4/BX /BX/BX /BX× /BU /BU/BU /BU/B5 /D7/D4/CP /D6/CZ /CR/CW/CP/D1/CQ /CT/D6/CT/AB/CT/CR/D8/D7/BA /C6/CT/DB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW /B4/BX /BX/BX /BX× /BU /BU/BU /BU/B5 /CR/D3/D2/D8/D6/D3/D0/D7 /CS/D3/D2/B3/D8 /D3/CQ/D7/CT/D6/DA/CT /CP/D2 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA π /B7π−π /BC/CB/BX/CG/CC /BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/CB/BX/CG/CC /BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/CB/BX/CG/CC /BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/CB/BX/CG/CC /BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BE. /BC× /BD/BC− /BE/CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BD/BK± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BC± /BC. /BE/BH /BD/BI/BH/CZ /C2/BT/C6/BX /BJ/BG /C7/CB/C8/C3/BC. /BD/BC± /BC. /BE/BE /BE/BE/BC/CZ /C4/BT /CH/CC/BX/CA /BJ/BE /BT/CB/C8/C3/BC. /BH± /BC. /BH /BF/BJ/CZ /BZ/C7/CA/C5/C4/BX/CH /BI/BK /BV /CF/C1/CA/BX π /B7π−π /BC/C9/CD/BT/BW/CA/BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C9/CD/BT/BW/CA/BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C9/CD/BT/BW/CA/BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−π /BC/C9/CD/BT/BW/CA/BT/C6/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BD/BJ± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BJ± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BJ± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BJ± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BC± /BC. /BE/BH /BD/BI/BH/CZ /C2/BT/C6/BX /BJ/BG /C7/CB/C8/C3 − /BC. /BC/BJ± /BC. /BE/BE /BE/BE/BC/CZ /C4/BT /CH/CC/BX/CA /BJ/BE /BT/CB/C8/C3 /BH/BL/BF /BH/BL/BF/BH/BL/BF /BH/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η π /B7π−γ /C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−γ /C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−γ /C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA π /B7π−γ /C4/BX/BY/CC/B9/CA/C1/BZ/C0/CC /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BE. /BC× /BD/BC− /BE/CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE± /BC. /BI /BF/BH/CZ /C2/BT/C6/BX /BJ/BG /BU /C7/CB/C8/C3/BC. /BH± /BC. /BI /BF/BI/CZ /CC/C0/BT/C4/BX/CA /BJ/BE /BT/CB/C8/C3/BD. /BE/BE± /BD. /BH/BI /BJ/BE/BH/BJ /BZ/C7/CA/C5/C4/BX/CH /BJ/BC /BT/CB/C8/C3 π /B7π−γ /C8 /BT/CA/BT/C5/BX/CC/BX/CA β /B4 /BW /B9/DB /CP/DA/CT/B5 π /B7π−γ /C8 /BT/CA/BT/C5/BX/CC/BX/CA β /B4 /BW /B9/DB /CP/DA/CT/B5 π /B7π−γ /C8 /BT/CA/BT/C5/BX/CC/BX/CA β /B4 /BW /B9/DB /CP/DA/CT/B5 π /B7π−γ /C8 /BT/CA/BT/C5/BX/CC/BX/CA β /B4 /BW /B9/DB /CP/DA/CT/B5/CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CP /BW /B9/DB /CP/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BM /CS/C6 /BB /CS /CR/D3/D7θ /BP/D7 /CX /D2 /BEθ /B4/BD /B7β /CR/D3/D7 /BEθ /B5/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BD/BD± /BC. /BD/BD /BF/BH/CZ /C2/BT/C6/BX /BJ/BG /BU /C7/CB/C8/C3 − /BC. /BC/BI/BC± /BC. /BC/BI/BH /BJ/BE/BH/BC /BZ/C7/CA/C5/C4/BX/CH /BJ/BC /CF/C1/CA/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE± /BC. /BC/BI /BE/BD/CC/C0/BT/C4/BX/CA /BJ/BE /BT/CB/C8/C3/BE/BD/CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CS/D3/D2/B3/D8 /CQ /CT/D0/CX/CT/DA/CT /D8/CW/CX/D7 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /BW /B9/DB /CP/DA/CT /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU β /D3/D2 /D8/CW/CT γ/CT/D2/CT/D6/CV/DD /CX/D7 /CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/BA /BT /CR/D3/D7 /BEθ /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CR/CP/D2 /CP/D0/D7/D3 /CR/D3/D1/CT/CU/D6/D3/D1 /C8 /B9 /CP/D2/CS /BY /B9/DB /CP/DA/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY η→ /BFπ /BW /BT/C4/C1/CC/CI /C8/C4/C7/CC/CB /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY η→ /BFπ /BW /BT/C4/C1/CC/CI /C8/C4/C7/CC/CB/BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY η→ /BFπ /BW /BT/C4/C1/CC/CI /C8/C4/C7/CC/CB /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY η→ /BFπ /BW /BT/C4/C1/CC/CI /C8/C4/C7/CC/CB/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CAη→π /B7π−π /BC/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CAη→π /B7π−π /BC/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CAη→π /B7π−π /BC/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CAη→π /B7π−π /BC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 η /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/BA /CA/CT/DA/BA /BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/B8 /BD /BT/D9/CV/D9/D7/D8/BD/BL/BL/BG/B8 /C8 /CP /D6/D8 /C1/B8 /D4/BA /BD/BG/BH/BG/BA /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /AC/D8 /D8/D3 /D3/D2/CT /D3 /D6/D1 /D3 /D6/CT /D3/CU /D8/CW/CT /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/CP /B8 /CQ /B8 /CR /B8 /CS /B8/D3 /D6 /CT /CU/D3 /D6/vextendsingle/vextendsingle/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/vextendsingle/vextendsingle/BE/BP/BD /B7 /CP/DD /B7 /CQ/DD /BE/B7 /CR/DC /B7 /CS/DC /BE/B7 /CT/DC/DD /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE/BF/BC /BE/BE/BT/BU/BX/C4/BX /BL/BK /BW /BV/BU/BT/CA /D4/D4→π /BCπ /BCη /CP/D8 /D6/CT/D7/D8/BD/BC/BJ/BJ /BE/BF/BT/C5/CB/C4/BX/CA /BL/BH /BV/BU/BT/CA /D4/D4→π /B7π−η /CP/D8 /D6/CT/D7/D8/BK/BD/CZ /C4/BT /CH/CC/BX/CA /BJ/BF /BT/CB/C8/C3/BE/BE/BC/CZ /C4/BT /CH/CC/BX/CA /BJ/BE /BT/CB/C8/C3/BD/BD/BF/BK /BV/BT/CA/C8/BX/C6/CC/BX/CA /BJ/BC /C0/BU/BV/BF/BG/BL /BW /BT/C6/BU/CD/CA/BZ /BJ/BC /BW/BU/BV/BJ/BE/BH/BC /BZ/C7/CA/C5/C4/BX/CH /BJ/BC /CF/C1/CA/BX/BH/BE/BI /BU/BT /BZ/C4/C1/C6 /BI/BL /C0/C4/BU/BV/BJ/BD/BJ/BC /BV/C6/C7/C8/CB /BI/BK /C7/CB/C8/C3/BF/BJ/CZ /BZ/C7/CA/C5/C4/BX/CH /BI/BK /BV /CF/C1/CA/BX/BD/BF/BC/BC /BV/C4/C8/CF/CH /BI/BI /C0/BU/BV/BJ/BC/BH /C4/BT/CA/CA/C1/BU/BX /BI/BI /C0/BU/BV/BE/BE/BT/BU/BX/C4/BX /BL/BK /BW /D3/CQ/D8/CP/CX/D2/D7 /CP /BP− /BD. /BE/BE± /BC. /BC/BJ /CP/D2/CS /CQ /BP/BC. /BE/BE± /BC. /BD/BD /DB/CW/CT/D2 /CR /B4/D3/D9/D6 /CS /B5/CX /D7 /AC /DC /CT /CS /CP /D8/BC. /BC/BI/BA/BE/BF/BT/C5/CB/C4/BX/CA /BL/BH /AC/D8/D7 /D8/D3 /B4/BD/B7 /CP /DD /B7 /CQ /DD /BE/B5 /CP/D2/CS /D3/CQ/D8/CP/CX/D2/D7 /CP /BP− /BC. /BL/BG± /BC. /BD/BH /CP/D2/CS /CQ /BP/BC. /BD/BD± /BC. /BE/BJ/BA α /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAη→ /BFπ /BCα /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAη→ /BFπ /BCα /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAη→ /BFπ /BCα /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAη→ /BFπ /BC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 η /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/BA /CA/CT/DA/BA /BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/B8 /BD /BT/D9/CV/D9/D7/D8/BD/BL/BL/BG/B8 /C8 /CP /D6/D8 /C1/B8 /D4/BA /BD/BG/BH/BG/BA /CC/CW/CT /DA/CP/D0/D9/CT /CW/CT/D6/CT /CX/D7 /D3/CU α /CX/D2/vextendsingle/vextendsingle/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/vextendsingle/vextendsingle/BE/BP/BD /B7/BE α /DE /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BD± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BD± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BD± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BD± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BI± /BC. /BC/BD/BC± /BC. /BC/BD/BC /BJ/BH/CZ /BU/BT/CB/C0/C3/BT/C6/C7 /CE /BC/BJ /CF /BT/CB/BT /D4/D4→ /D4/D4η − /BC. /BC/BD/BC± /BC. /BC/BE/BD± /BC. /BC/BD/BC /BD/BE/CZ /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BV /CB/C6/BW /CT /B7/CT−→φ→ηγ − /BC. /BC/BF/BD± /BC. /BC/BC/BG /BD/C5 /CC/C1/C8/C8/BX/C6/CB /BC/BD /BV/CA/CH/BU π−/D4→ /D2η /B8 /BJ/BE/BC /C5/CT/CE − /BC. /BC/BH/BE± /BC. /BC/BD/BJ± /BC. /BC/BD/BC /BL/BK/CZ /BT/BU/BX/C4/BX /BL/BK /BV /BV/BU/BT/CA /D4/D4→ /BHπ /BC − /BC. /BC/BE/BE± /BC. /BC/BE/BF /BH/BC/CZ /BT/C4/BW/BX /BK/BG /BZ/BT/C5/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BE± /BC. /BF/BJ /BD/BL/BE /BU/BT /BZ/C4/C1/C6 /BJ/BC /C0/C4/BU/BV η /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ/BU /C2/C0/BX/C8 /BC/BJ/BD/BE /BC/BJ/BF /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BZ/C0/C7/C4 /CC/CI /BC/BJ /C8/C4 /BU/BI/BG/BG /BE/BL/BL /BV/CW/D6/BA /BU/CP /D6/CV/CW/D3/D0/D8/DE /CT/D8 /CP/D0/BA /B4/BV/BX/C4/CB/C1/CD/CB/BB/CF /BT/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CB/C0/C3/BT/C6/C7 /CE /BC/BJ /C8/CA /BV/BJ/BI /BC/BG/BK/BE/BC/BD /C5/BA /BU/CP/D7/CW/CZ /CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BV/BX/C4/CB/C1/CD/CB/BB/CF /BT/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C4/C1/C3 /BC/BJ /C8 /BT/C6 /BJ/BC /BI/BL/BF /BT/BA/C5/BA /BU/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BJ/BC /BJ/BE/BG/BA/C4/C7/C8/BX/CI /BC/BJ /C8/CA/C4 /BL/BL /BD/BE/BE/BC/BC/BD /BT/BA /C4/D3/D4 /CT/DE /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C1/C4/C4/BX/CA /BC/BJ /C8/CA/C4 /BL/BL /BD/BE/BE/BC/BC/BE /BW/BA/C0/BA /C5/CX/D0/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BX /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C9 /C8/CA/C4 /BL/BJ 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/CH /BT/C4/BX/B5/BV/CA/BT /CF/BY /C7/CA/BW /BI/BI /C8/CA/C4 /BD/BI /BF/BF/BF /BY/BA/CB/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /C4/BA/CA/BA /C8/D6/CX/CR/CT /B4/C4/CA/C4/B5/BW/C1/BZ/C1/CD/BZ/C6/C7 /BI/BI /C8/CA/C4 /BD/BI /BJ/BI/BJ /BZ/BA /CS/CX /BZ/CX/D9/CV/D2/D3 /CT/D8 /CP/D0/BA /B4/C6/BT/C8/C4/B8 /CC/CA/CB/CC/B8 /BY/CA/BT/CB/B5/BZ/CA/C7/CB/CB/C5/BT/C6 /BI/BI /C8/CA /BD/BG/BI /BL/BL/BF /CA/BA/BT/BA /BZ/D6/D3/D7/D7/D1/CP/D2/B8 /C4/BA/CA/BA /C8/D6/CX/CR/CT/B8 /BY/BA/CB/BA /BV/D6/CP /DB/CU/D3 /D6/CS /B4/C4/CA/C4/B5/BZ/CA/CD/C6/C0/BT /CD/CB /BI/BI /CC/CW/CT/D7/CX/D7 /C2/BA /BZ/D6/D9/D2/CW/CP/D9/D7 /B4/BV/C7/C4/CD/B5/C2/BT/C5/BX/CB /BI/BI /C8/CA /BD/BG/BE /BK/BL/BI /BY/BA/BX/BA /C2/CP/D1/CT/D7/B8 /C0/BA/C4/BA /C3/D6/CP /DD/CQ/CX/D0/D0 /B4/CH /BT/C4/BX/B8 /BU/C6/C4/B5/C2/C7/C6/BX/CB /BI/BI /C8/C4 /BE/BF /BH/BL/BJ /CF/BA/BZ/BA /C2/D3/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5/C4/BT/CA/CA/C1/BU/BX /BI/BI /C8/C4 /BE/BF /BI/BC/BC /BT/BA /C4/CP /D6/D6/CX/CQ /CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /CA/C0/BX/C4/B5/BY /C7/CB/CC/BX/CA /BI/BH /C8/CA /BD/BF/BK /BU/BI/BH/BE /C5/BA /BY /D3/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C8/CD/CA/BW/B5/BY /C7/CB/CC/BX/CA /BI/BH/BU /BT /D8/CW/CT/D2/D7 /BV/D3/D2/CU/BA /C5/BA /BY /D3/D7/D8/CT/D6/B8 /C5/BA /BZ/D3 /D3 /CS/B8 /C5/BA /C5/CT/CT/D6 /B4/CF/C1/CB/BV/B5/BY /C7/CB/CC/BX/CA /BI/BH/BV /CC/CW/CT/D7/CX/D7 /C5/BA /BY /D3/D7/D8/CT/D6 /B4/CF/C1/CB/BV/B5/C8/CA/C1/BV/BX /BI/BH /C8/CA/C4 /BD/BH /BD/BE/BF /C4/BA/CA/BA /C8/D6/CX/CR/CT/B8 /BY/BA/CB/BA /BV/D6/CP /DB/CU/D3 /D6/CS /B4/C4/CA/C4/B5/CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C8/CA/C4 /BD/BH /BH/BH/BI /BT/BA /CA/CX/D8/D8/CT/D2/CQ /CT/D6/CV/B8 /BZ/BA/CA/BA /C3/CP/D0/CQ/AD/CT/CX/D7/CR/CW /B4/C4/CA/C4/B8 /BU/C6/C4/B5/BY /C7/BX/C4/CB/BV/C0/BX /BI/BG /C8/CA /BD/BF/BG /BU/BD/BD/BF/BK /C0/BA/CF/BA/C2/BA /BY /D3 /CT/D0/D7/CR/CW/CT/B8 /C0/BA/C4/BA /C3/D6/CP /DD/CQ/CX/D0/D0 /B4/CH /BT/C4/BX/B5/C3/CA/BT/BX/C5/BX/CA /BI/BG /C8/CA /BD/BF/BI /BU/BG/BL/BI /CA/BA/CF/BA /C3/D6/CP/CT/D1/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B8 /C6/CF/BX/CB/B8 /CF /C7/C7/BW/B5/C8 /BT /CD/C4/C1 /BI/BG /C8/C4 /BD/BF /BF/BH/BD /BX/BA /C8 /CP/D9/D0/CX/B8 /BT/BA /C5/D9/D0/D0/CT/D6 /B4/CB/BT /BV/C4/B5/BU/BT /BV/BV/C1 /BI/BF /C8/CA/C4 /BD/BD /BF/BJ /BV/BA /BU/CP/CR/CR/CX /CT/D8 /CP/D0/BA /B4/CA/C7/C5/BT/B8 /BY/CA/BT/CB/B5/BV/CA/BT /CF/BY /C7/CA/BW /BI/BF /C8/CA/C4 /BD/BC /BH/BG/BI /BY/BA/CB/BA/C2/D6/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /C4/BA/C2/BA /C4/D0/D3 /DD/CS/B8 /BX/BA/BV/BA /BY /D3 /DB/D0/CT/D6 /B4/C4/CA/C4/B7/B5/BT/D0/D7/D3 /C8/CA/C4 /BD/BI /BL/BC/BJ /BY/BA/CB/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /C4/BA/C2/BA /C4/D0/D3 /DD/CS/B8 /BX/BA/BV/BA /BY /D3 /DB/D0/CT/D6 /B4/C4/CA/C4/B7/B5/BT/C4/BY/BY/B9/BA/BA/BA /BI/BE /C8/CA/C4 /BL /BF/BE/BE /BV/BA /BT/D0/AB/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/CD/CC/BZ/B5/BU/BT/CB/CC/C1/BX/C6 /BI/BE /C8/CA/C4 /BK /BD/BD/BG /C8 /BA/C4/BA /BU/CP/D7/D8/CX/CT/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C8/C1/BV/C3/CD/C8 /BI/BE /C8/CA/C4 /BK /BF/BE/BL /BX/BA /C8/CX/CR/CZ/D9/D4/B8 /BW/BA/C3/BA /CA/D3/CQ/CX/D2/D7/D3/D2/B8 /BX/BA/C7/BA /CB/CP/D0/CP/D2/D8 /B4/BV/C6/CA/BV/B7/B5 /BH/BL/BG /BH/BL/BG/BH/BL/BG /BH/BL/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BI/BC/BC/B5 /CU/BC /B4/BI/BC/BC/B5/D3 /D6σ /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5 NOTE ON SCALAR MESONS Revised January 2008 by S. Spanier (University of Tennessee), N.A. T¨ ornqvist (University of Helsinki), and C. Amsler (Uni- versity of Zurich). I. Introduction: The scalar mesons are especially important to understand because they have the same quantum numbers as the vacuum (JPC=0++). Therefore they can condense into the vacuum and break a symmetry like a global chiral U(Nf)×U(Nf). The details of how this symmetry breaking is implemented in Natureis one of the most profound problems in particle physics. In contrast to the vector and tensor mesons, the identiﬁ- cation of the scalar mesons is a long-standing puzzle. Scalar resonances are diﬃcult to resolve because of their large decay widths which cause a strong over lap between resonances and background, and also because several decay channels open upwithin a short mass interval. In addition, the K¯Kandηη thresholds produce sharp cusps in the energy dependence of theresonant amplitude. Furthermore, one expects non- q¯qscalar objects, like glueballs and multiquark states in the mass range below 1800 MeV. For some recent reviews see AMSLER 04, BUGG 04C, CLOSE 02B, and KLEMPT 07. Scalars are produced, for example, in πNscattering on polarized/unpolarized targets, p¯pannihilation, central hadronic production, J/Ψ,B-,D-a n d K-meson decays, γγformation, andφradiative decays. Experiments are accompanied by the development of theoretical mode ls for the reaction amplitudes, which are based on common fundamental principles of two- body unitarity, analyticity, Lorentz invariance, and chiral- and ﬂavor-symmetry using diﬀerent techniques ( K-matrix formal- ism,N/D-method, Dalitz Tuan ansatz, unitarized quark models with coupled channels, eﬀective chiral ﬁeld theories like the lin-ear sigma model, etc.). Dynamics near the lowest two-body thresholds in some analyses is described by crossed channel ( t, u) meson exchange or with an eﬀective range parameterization instead of or in addition to resonant features in the s-channel, only. Furthermore, elastic S-wave scattering amplitudes in- volving soft pions have zeros close to threshold (ADLER 65,65A), which may be shifted or removed in associated productionprocesses. The mass and width of a resonance are found from the position of the nearest pole in the process amplitude ( T-matrix orS-matrix) at an unphysical sheet of the complex energy plane: ( E−iΓ/2). It is important to notice that only in the case of narrow well-separated resonances, far away fromthe opening of decay channels, does the naive Breit-Wignerparameterization (or K-matrix pole parameterization) agree with this pole position. In this note, we discuss all light scalars organized in the listings under the entries ( I=1/2)K ∗ 0(800) (or κ),K∗ 0(1430),(I=1 )a0(980), a0(1450), and ( I=0 )f0(600) (or σ),f0(980), f0(1370), and f0(1500). This list is minimal and does not necessarily exhaust the list of actual resonances. The ( I=2 ) ππand (I=3/2)Kπphase shifts do not exhibit any resonant behavior. See also our notes in previous issues for furthercomments on e.g., scattering lengths and older papers. II. The I=1/2States: TheK ∗ 0(1430) (ASTON 88) is per- haps the least controversial o f the light scalar mesons. The Kπ S-wave scattering has two possible isospin channels, I=1/2 andI=3/2. The I=3/2 wave is elastic and repulsive up to 1.7 GeV (ESTABROOKS 78) and contains no known res-onances. The I=1/2Kπphase shift, measured from about 100 MeV above threshold in Kpproduction, rises smoothly, passes 90 ◦at 1350 MeV, and continues to rise to about 170◦at 1600 MeV. The ﬁrst important inelastic threshold is Kη/prime(958). In the inelastic region the continuation of the amplitude isuncertain since the partial-wave decomposition has several so-lutions. The data are extrapolated towards the Kπthreshold using eﬀective range type formulas (ASTON 88, ABELE 98)or chiral perturbation predictions (BERNARD 91, JAMIN 00, CHERRY 01). In analyses using unitarized amplitudes there is agreement on the presence of a resonance pole around 1410 MeVhaving a width of about 300 MeV. With reduced model depen-dence (LINK 07) ﬁnds a larger width of 500 MeV. In recent years there has been controversy about the ex- istence of a light and very broad “ κ” meson in the 700- 900 MeV region. Hadronic D-meson decays provide additional data points in the vicinity of the Kπthreshold - experimental results from E791 ( e.g.AITALA 02, 06), FOCUS (LINK 02, 07), CLEO (CAWLFIELD 06A), and BaBar (AUBERT 07T)are discussed in the Review of Charm Dalitz Plot Analyses . Precision information from semileptonic Ddecays avoiding theoretically ambiguous three- body ﬁnal state interactions is not available. BES II ﬁnds a κlike structure in J/ ψde- cays to ¯K ∗0(892)K+π−where κrecoils against the K∗(892) (ABLIKIM 06C, re-analyzed by (GUO 06)). Also clean with respect to ﬁnal state interaction is the decay τ−→K0 Sπ−ντ studied by Belle (EPIFANOV 07), with K∗(800) parameters ﬁxed to (ABLIKIM 06C). Some authors ﬁnd a κpole in their phenomenological analy- sis (see e.g.ANISOVICH 97C, DELBOURGO 98, OLLER 99, 99C, JAMIN 00, SHAKIN 01, SCADRON 03, BLACK 01,03, BUGG 03, ISHIDA 03, ZHENG 04, PALAEZ 04A, ZHOU 06, CAWLFIELD 06A, LINK 07B), while others do not ( e.g. AUBERT 07T, LINK 02E, 05I, CHERRY 01, KOPP 01).Since it appears to be a very wide object (Γ ≈500 MeV) near the Kπthreshold, its presence and properties have been diﬃcult to establish. Recently a pole position for the κwas found in a theo- retical analysis by DESCOTES-GENON 06 in the Kπ→Kπ amplitude on the second sheet. Their analysis involves theMandelstam representation, whic h includes unitarity, analytic- ity and crossing symmetry. The precise position of the pole /BH/BL/BH /BH/BL/BH/BH/BL/BH /BH/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BI/BC/BC/B5 should be conﬁrmed by independent analyses and diﬀerent experiments.III. The I=1 States: Two isovector states are known, the established a 0(980) and the a0(1450). Independent of any model, the K¯Kcomponent in the a0(980) wave function must be large: it lies just below the opening of the K¯Kchannel to which it strongly couples. This generates an important cusp-like behavior in the resonant amplitude. Hence, its massand width parameters are strongly distorted. To reveal itstrue coupling constants, a coupled channel model with energy-dependent widths and mass shift contributions is necessary. Inall measurements in our listings, the mass position agrees on avalue near 984 MeV, but the width takes values between 50 and 100 MeV, mostly due to the diﬀerent models. For example, the analysis of the p¯p-annihilation data (ABELE 98) using an unitary K-matrix description ﬁnds a width as determined from theT-matrix pole of 92 ±8 MeV, while the observed width of the peak in the πηmass spectrum is about 45 MeV. The relative coupling K¯K/πη is determined indirectly from f 1(1285) (BARBERIS 98C, CORDEN 78, DEFOIX 72) or η(1410) decays (BAI 90C, BOLTON 92B, AMSLER 95C), from the line shape observed in the πηdecay mode (FLATTE 76, AMSLER 94D, BUGG 94, JANSSEN 95), or from the coupled-channel analysis of ππηandK¯Kπﬁnal states of p¯pannihilation at rest (ABELE 98). Thea 0(1450) is seen in p¯pannihilation experiments with stopped and higher momenta ¯ p, with a mass of about 1450 MeV or close to the a2(1320) meson which is typically a dominant feature. The broad structure at about 1300 MeV observed in πN→K¯KNreactions (MARTIN 79) needs further conﬁrma- tion in its existence and isospin assignment.IV. The I=0 States: TheI=0J PC=0++sector is the most complex one, both experim entally and theoretically. The data have been obtained from ππ,K¯K,ηη,4π,a n d ηη/prime(958) systems produced in S-wave. Analyses based on several dif- ferent production processes conclude that probably four poles are needed in the mass range from ππthreshold to about 1600 MeV. The claimed isoscalar resonances are found underseparate entries σorf 0(600), f0(980), f0(1370), and f0(1500). For discussions of the ππ S wave below the K¯Kthreshold and on the long history of the σ(600), which was suggested in linear sigma models about 50 years ago, see our reviews in previous editions and the conf erence proceedings KYOTO 00. Information on the ππ S-wave phase shift δI J=δ0 0was al- ready extracted 30 years ago from the πNscattering (GRAYER 74, BECKER 79), and near threshold from the Ke4-decay (ROSSELET 77). The reported ππ→K¯Kcross sections (WETZEL 76, POLYCHRONAKOS 79, COHEN 80, andETKIN 82B) have large uncertainties. Recently, the πNdata have been analyzed in combinat ion with high-statistics data (see entries labeled as RVUE for re-analyses of the data). The2π 0invariant mass spectra of the p¯pannihilation at rest (AM- SLER 95D, ABELE 96) and the central collision (ALDE 97)do not show a distinct resonance structure below 900 MeV,but these data are consistently described with the standard solution for πNdata (GRAYER 74, KAMINSKI 97), which allows for the existence of the broad σ. An enhancement is observed in the π +π−invariant mass near threshold in the de- caysD+→π+π−π+(AITALA 01B, LINK 04, BONVICINI 07) andJ/ψ→ωπ+π−(AUGUSTIN 89, ABLIKIM 04A), and in ψ(2S)→J/ψπ+π−with very limited phase space (GALLE- GOS 04, ABLIKIM 07A). The precise σpole is diﬃcult to establish because of its large width, and because it can certainly not be modelled bya naive Breit-Wigner resonance. It is distorted by backgroundas required by chiral symmetry, and from crossed channel ex-changes, the f 0(1370), and other dynamical features. However, most of the analyzes under f0(600) listed in our previous issues agree on a pole position near (500 −i250 MeV). The existence of the light and very broad σresonance in the 500 MeV region has been proposed by many authors for over 10years. In particular, data analyses that included unitarity, ππ threshold behavior and the chiral symmetry constraints fromAdler zeroes and scattering lengths needed the light and broad σin the ππdata. A precise pole position with an uncertainty of less than 20 MeV (see our table for T-matrix pole) is derived by CAPRINI 06 using unitarized chiral perturbation theory. Animportant ingredient is the use of Roy-Steiner equations derivedfrom crossing symmetry, analyticity and unitarity. With theseconstraints CAPRINI 06 ﬁnd that their position of the σpole depends, almost exclusively, only on the value of the isosinglet S-wave phase shift at 800 MeV and the S-wave scattering lengths a 0 0anda2 0. Using analyticity and unitarity only to describe data from K2πandKl4decays GARCIA-MARTIN 07 ﬁnd comparable pole position and scattering length a0 0. PENNINGTON 06, 07 found that the data for σ→γγ are consistent with what is expected for a two step process ofγγ→π +π−via pion exchange in the t-a n du-channel, followed by a ﬁnal state interaction π+π−→π0π0. Therefore it may be diﬃcult to learn anything new about the nature of the σ from its γγcoupling. There are theoretical indications ( e.g. PELAEZ 06, CHEN 07A, GIACOSA 07, MAIANI 07) that theσpole behaves diﬀerently from a q¯q-state. Thef 0(980) overlaps strongly with the σand background represented by a very slow varying phase extending to higher masses and/or the f0(1370). This can lead to a dip in the ππ spectrum at the K¯Kthreshold. It changes from a dip into a peak structure in the π0π0invariant mass spectrum of the reaction π−p→π0π0n(ACHASOV 98E), with increasing four- momentum transfer to the π0π0system, which means increasing thea1-exchange contribution in the amplitude, while the π- exchange decreases. The σ,a n dt h e f0(980), are also observed in radiative decays ( φ→f0γ) in SND data (ACHASOV 00F, ACHASOV 00H), CMD2 (AKHMETSHIN 99B), and in KLOEdata (ALOISIO 02C, AMBROSINO 07). Analyses of γγ→ππ data (BOGLIONE 99, MORI 07) underline the importance oftheK¯Kcoupling of f 0(980). /BH/BL/BI /BH/BL/BI/BH/BL/BI /BH/BL/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BI/BC/BC/B5 Thef0’s above 1 GeV . A meson resonance that is very well studied experimentally, is the f0(1500) seen by the Crystal Barrel experiment in ﬁve decay modes: ππ,K¯K,ηη,ηη/prime(958), and 4 π(AMSLER 95D, ABELE 96, and ABELE 98). Due to its interference with the f0(1370) (and f0(1710)), the peak attributed to f0(1500) can appear shifted in invariant mass spec- tra. Therefore, the applicatio n of simple Breit-Wigner forms arrive at slightly diﬀerent resonance masses for f0(1500). Anal- yses of central-production data of the likewise ﬁve decay modes(BARBERIS 99D, BARBERIS 00E) agree on the description oftheS- w a v ew i t ht h eo n ea b o v e . T h e p¯p,p¯n/n¯p(GASPERO 93, ADAMO 93, AMSLER 94, ABELE 96) show a single enhance-ment at 1400 MeV in the invariant 4 πmass spectra, which is resolved into f 0(1370) and f0(1500) (ABELE 01, ABELE01B). The data on 4 πfrom central production (BARBERIS 00C) re- quire both resonances, too, but disagree on the relative contentofρρandσσin 4π. All investigations agree, that the 4 πdecay mode represents about half of the f 0(1500) decay width and is dominant for f0(1370). The determination of the ππcoupling of f0(1370) is ag- gravated by the strong overlap with the broad f0(600) and f0(1500). Since it does not show up prominently in the 2 π spectra, its mass and width are diﬃcult to determine. Multi-channel analyses of hadronically produced two- and three-bodyﬁnal states agree on a mass between 1300 MeV and 1400 MeVand a narrow f 0(1500), but arrive at a somewhat smaller width forf0(1370). Both Belle and BaBar have observed strong indications of scalars in B meson decays. They observe a broad structure b e t w e e n1a n d1 . 6G e Vi n K+K−andπ+π−decays (GAR- MASH 02, 06, 07, AUBERT 06O, 07BB). It could be a result ofinterference of several resonances in this mass range, but lackof statistics prevent from an una mbiguous identiﬁcation of this eﬀect.V. Interpretation of the scalars below 1 GeV: In the literature, many suggestions are discussed such as conventional q¯qmesons, q¯qq¯qor meson-meson bound states mixed with a scalar glueball. In reality, they can be superpositions of thesecomponents, and one depends on models to determine thedominant one. Although we have seen progress in recent years,this question remains open. Here, we mention some of thepresent conclusions. If one uses the naive quark model it is natural to assume the f 0(1370), a0(1450), and the K∗ 0(1430) are in the same SU(3) ﬂa- vor nonet being the ( u¯u+d¯d),u¯dandu¯sstate, respectively. In this picture, the choice of the ninth member of the nonet is am-biguous. The controversially discussed candidates are f 0(1500) andf0(1700). Compared to the above states, the f0(1500) is very narrow. Thus, it is unlikely to be their isoscalar partner. It is also too light to be the ﬁrst radial excitation. Thef0(980) and a0(980) are often interpreted as multi- quark states (JAFFE 77, ALFORD 00, MAIANI 04A) or K¯K bound states (WEINSTEIN 90). The insight into their internalstructure using two-photon widths (BARNES 85, LI 91, DEL- BOURGO 99, LUCIO 99, ACHASOV 00H) is not conclusive.Thef 0(980) appears as a peak structure in J/ψ →φπ+π− and in Dsdecays without f0(600) background. Based on that observation it is suggested that f0(980) has a large s¯scompo- nent, which according to (DEANDREA 01) is surrounded by a virtual K¯Kcloud. Data on radiative decays ( φ→f0γand φ→a0γ) from SND, CMD2, and KLOE (see above) favor a 4-quark picture of the f0(980) and a0(980). The underlying model for this conclusion (BOGLIONE 03, OLLER 03B) how-ever may be oversimpliﬁed. But it remains quite possible thatthe states f 0(980) and a0(980), together with the f0(600) and theK∗ 0(800), form a new low-mass state nonet of predominantly four-quark states, where at larg er distances the quarks recom- bine into a pair of pseudoscalar mesons forming by a mesoncloud. Attempts have been made to start directly from chiral Lagrangians (SCADRON 99, OLLER 99, ISHIDA 99, TORN-QVIST 99, OLLER 03B, NAPSUCIALE 04, 04A) which predictthe existence of the σmeson near 500 MeV. Hence, e.g.,i nt h e chiral linear sigma model with 3 ﬂavors, the σ,a 0(980), f0(980), andκ(orK∗ 0(1430)) would form a nonet (not necessarily q¯q), while the lightest pseudoscalars would be their chiral partners. In such models inspired by the linear sigma model the lightσ(600) is often referred to as the ”Higgs boson of strong interactions”, since the σplays a role similar to the Higgs particle in electro-weak symmetry breaking. It is important forchiral symmetry breaking which generates most of the proton andη /primemass, and what is referred to as the constituent quark mass. In the approach of (OLLER 99) the above resonances are generated starting from chiral pe rturbation theory predictions near the ﬁrst open channel, and then by extending the predic-tions to the resonance regions using unitarity. In the unitarized quark model with coupled q¯qand meson- meson channels, the light scalars can be understood as addi- tional manifestations of bare q¯qconﬁnement states, strongly mass shifted from the 1.3 - 1.5 GeV region and very distorteddue to the strong 3P0coupling to S-wave two-meson decay channels (TORNQVIST 95, 96, BEVEREN 86, 99, 01B). Thus,the light scalar nonet comprising the f 0(600), f0(980), K∗ 0(800), anda0(980), as well as the regular nonet consisting of the f0(1370), f0(1500) (or f0(1700)), K∗ 0(1430), and a0(1450), re- spectively, are two manifestations of the same bare input states(see also BOGLIONE 02). Other models with diﬀerent groupings of the observed resonances exist and may e.g.be found in earlier versions of this review and papers listed as other related papers below.VI. Interpretation of the f 0’s above 1 GeV: Thef0(1370) andf0(1500) decay mostly into pions (2 πand 4 π) while the f0(1710) decays mainly into K¯Kﬁnal states. The K¯Kdecay branching ratio of the f0(1500) is small (ABELE 96B,98, BAR- BERIS 99D). Naively, this suggests a n¯n(=u¯u+d¯d) structure for the f0(1370) and f0(1500), and s¯sfor the f0(1710). The /BH/BL/BJ /BH/BL/BJ/BH/BL/BJ /BH/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BI/BC/BC/B5 latter is not observed in p¯pannihilation (AMSLER 02), as expected from the OZI suppression for an s¯sstate. However, in γγcollisions leading to K0 SK0 S(ACCIA- RRI 01H) and K+K−(ABE 04), a spin 0 signal is observed at the f0(1710) mass (together with a dominant spin 2 com- ponent), while the f0(1500) is not observed in γγ→K¯Knor π+π−(BARATE 00E). The upper limit from π+π−excludes a largen¯ncontent, and hence would point to a mainly s¯scontent for the f0(1500) (AMSLER 02B). This appears to contradict the small K¯Kdecay branching ratio of the f0(1500) and makes aq¯qassignment diﬃcult for this state. Hence the f0(1500) could be mainly glue due its absence of 2 γ-coupling, while the f0(1710) coupling to 2 γwould be compatible with an s¯sstate. However, the 2 γ-couplings are sensitive to glue mixing with q¯q (CLOSE 05). The narrow width of f0(1500), and its enhanced produc- tion at low transverse momentu m transfer in central collisions (CLOSE 97,98B, KIRK 00) also favor f0(1500) to be non- q¯q. In the mixing scheme of CLOSE 05, which uses central produc-tion data from WA102 and the recent hadronic J/ψdecay data from BES (ABLIKIM 04E, 05), glue is shared between f 0(1370), f0(1500) and f0(1710). The f0(1370) is mainly n¯n,t h ef0(1500) mainly glue and the f0(1710) dominantly s¯s. This agrees with previous analyses (AMSLER 96, CLOSE 01B), but alternativeschemes have been proposed (e.g. LEE 00, MINKOWSKI 99;for a review see e.g.AMSLER 04). In particular, for a scalar glueball, the two-gluon coupling to n¯nappears to be suppressed by chiral symmetry (CHANOWITZ 05) and therefore the K¯K decay could be enhanced. Whether the f 0(1500) is observed in ’gluon rich’ radiative J/ψdecays is debatable (ABLIKIM 06V) because of the limited amount of data - more data for this and the γγmode are needed. 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/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /B4/BH/BH/BE /B7 /BK/BG − /BD/BC/BI /B5−i /B4/BE/BF/BE /B7/BK /BD − /BJ/BE /B5 /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BT /BU/BX/CB/BE ψ /B4/BE /CB /B5→π /B7π−/C2/ψ /B4/BG/BI/BI± /BD/BK/B5−i /B4/BE/BE/BF± /BE/BK/B5 /BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW /B7→π−π /B7π /B7 /B4/BG/BK/BG± /BD/BJ/B5−i /B4/BE/BH/BH± /BD/BC/B5 /BZ/BT/CA/BV/C1/BT/B9/C5/BT/CA/BA/BA/BA /BC/BJ /CA/CE/CD/BX Ke /BG/B4/BG/BG/BD /B7/BD /BI − /BK /B5−i /B4/BE/BJ/BE /B7 /BL − /BD/BE. /BH /B5 /BF/BV/BT/C8/CA/C1/C6/C1 /BC/BI /CA/CE/CD/BX ππ→ππ/B4/BG/BJ/BC± /BH/BC/B5−i /B4/BE/BK/BH± /BE/BH/B5 /BG/CI/C0/C7/CD /BC/BH /CA/CE/CD/BX/B4/BH/BG/BD± /BF/BL/B5−i /B4/BE/BH/BE± /BG/BE/B5 /BH/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BT /BU/BX/CB/BE /C2/ψ→ωπ /B7π−/B4/BH/BE/BK± /BF/BE/B5−i /B4/BE/BC/BJ± /BE/BF/B5 /BI/BZ/BT/C4/C4/BX/BZ/C7/CB /BC/BG /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/B4/BG/BG/BC± /BK/B5−i /B4/BE/BD/BE± /BD/BH/B5 /BJ/C8/BX/C4/BT/BX/CI /BC/BG /BT /CA/CE/CD/BX ππ→ππ/B4/BH/BF/BF± /BE/BH/B5−i /B4/BE/BG/BJ± /BE/BH/B5 /BK/BU/CD/BZ/BZ /BC/BF /CA/CE/CD/BX/BH/BF/BE−i /BE/BJ/BE /BU/C4/BT /BV/C3 /BC/BD /CA/CE/CD/BX π /BCπ /BC→π /BCπ /BC/B4/BG/BJ/BC± /BF/BC/B5−i /B4/BE/BL/BH± /BE/BC/B5 /BF/BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BC/BD /CA/CE/CD/BX ππ→ππ/B4/BH/BF/BH /B7/BG /BK − /BF/BI /B5−i /B4/BD/BH/BH /B7/BJ /BI − /BH/BF /B5 /BL/C1/CB/C0/C1/BW /BT /BC/BD /A7 /B4/BF /CB /B5→ /A7ππ/BI/BD/BC± /BD/BG−i /BI/BE/BC± /BE/BI /BD/BC/CB/CD/CA/C7 /CE/CC/CB/BX/CE /BC/BD /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/B4/BH/BH/BK /B7/BF /BG − /BE/BJ /B5−i /B4/BD/BL/BI /B7/BF /BE − /BG/BD /B5 /C1/CB/C0/C1/BW /BT /BC/BC /BU /D4 /D4→π /BCπ /BCπ /BC/BG/BG/BH−i /BE/BF/BH /C0/BT/C6/C6/BT/C0 /BL/BL /CA/CE/CD/BX π /D7/CR/CP/D0/CP /D6/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/B4/BH/BE/BF± /BD/BE/B5−i /B4/BE/BH/BL± /BJ/B5 /C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ/BG/BG/BE−i /BE/BE/BJ /C7/C4/C4/BX/CA /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BG/BI/BL−i /BE/BC/BF /C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BG/BG/BH−i /BE/BE/BD /C7/C4/C4/BX/CA /BL/BL /BV /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8ηη/B4/BD/BH/BF/BC /B7 /BL/BC − /BE/BH/BC /B5−i /B4/BH/BI/BC± /BG/BC/B5 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /BG/BE/BC−i /BE/BD/BE /C4/C7/BV/C0/BX/CA /BL/BK /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/B4/BI/BC/BE± /BE/BI/B5−i /B4/BD/BL/BI± /BE/BJ/B5 /BD/BD/C1/CB/C0/C1/BW /BT /BL/BJ ππ→ππ/B4/BH/BF/BJ± /BE/BC/B5−i /B4/BE/BH/BC± /BD/BJ/B5 /BD/BE/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BJ /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8/BGπ/BG/BJ/BC−i /BE/BH/BC /BD/BF, /BD/BG/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8 ηπ ∼ /B4/BD/BD/BC/BC−i /BF/BC/BC/B5 /BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /D4/D4→ /BFπ /BC/BG/BC/BC−i /BH/BC/BC /BD/BG, /BD/BH/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /D4/D4→ /BFπ /BC/BD/BD/BC/BC−i /BD/BF/BJ /BD/BG, /BD/BI/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /D4/D4→ /BFπ /BC/BF/BK/BJ−i /BF/BC/BH /BD/BG, /BD/BJ/C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BH/BE/BH−i /BE/BI/BL /BD/BK/BT /BV/C0/BT/CB/C7 /CE /BL/BG /CA/CE/CD/BX ππ→ππ/B4/BH/BC/BI± /BD/BC/B5−i /B4/BE/BG/BJ± /BF/B5 /C3/BT/C5/C1/C6/CB/C3/C1 /BL/BG /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BF/BJ/BC−i /BF/BH/BI /BD/BL/CI/C7/CD /BL/BG /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BG/BC/BK−i /BF/BG/BE /BD/BG, /BD/BL/CI/C7/CD /BL/BF /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BK/BJ/BC−i /BF/BJ/BC /BD/BG, /BE/BC/BT /CD /BK/BJ /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BG/BJ/BC−i /BE/BC/BK /BE/BD/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BK/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8ηη /B8/BA/BA/BA/B4/BJ/BH/BC± /BH/BC/B5−i /B4/BG/BH/BC± /BH/BC/B5 /BE/BE/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/B4/BI/BI/BC± /BD/BC/BC/B5−i /B4/BF/BE/BC± /BJ/BC/B5 /C8/CA/C7/CC/C7/C8/C7/C8 /BA/BA/BA /BJ/BF /C0/BU/BV ππ→ππ /B8 /C3 /C3/BI/BH/BC−i /BF/BJ/BC /BE/BF/BU/BT/CB/BW/BX/CE /BT/C6/CC /BJ/BE /CA/CE/CD/BX ππ→ππ/BD/BY /D6/D3/D1 /CP /D1/CT/CP/D2 /D3/CU /D8/CW/D6/CT/CT /CS/CX/AB/CT/D6/CT/D2/D8 /CU/BC /B4/BI/BC/BC/B5 /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2/D7/BA /CD/D7/CT/D7 /BG/BC/CZ /CT/DA/CT/D2/D8/D7/BA /BE/BY /D6/D3/D1 /CP/D2 /CX/D7/D3/CQ/CP /D6 /D1/D3 /CS/CT/D0 /D9/D7/CX/D2/CV /BE/BA/BI/CZ /CT/DA/CT/D2/D8/D7/BA /BF/BY /D6/D3/D1 /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CA/D3 /DD /CT/D5/D9/CP/D8/CX/D3/D2 /B4/CA/C7 /CH /BJ/BD/B5 /CU/D3 /D6 /D8/CW/CT /CX/D7/D3/D7/CR/CP/D0/CP /D6 /CB/B9/DB /CP/DA/CT /CP/D2/CS /D9/D7/CX/D2/CV /CP/D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BF /CP/D2/CS /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF /CS/CP/D8/CP/BA/BG/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BG/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8/CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /C8/C1/CB/C4/BT/C3 /BC/BF/B8 /CP/D2/CS /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/BA/BH/BY /D6/D3/D1 /CP /D1/CT/CP/D2 /D3/CU /D7/CX/DC /CS/CX/AB/CT/D6/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /CP/D2/CS /CU/BC /B4/BI/BC/BC/B5 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/D7/BA/BI/CD/D7/CX/D2/CV /CS/CP/D8/CP /D3/D2 ψ /B4/BE /CB /B5→ /C2/ψππ /CU/D6/D3/D1 /BU/BT/C1 /BC/BC /BX /CP/D2/CS /D3/D2 /A7 /B4/D2/CB/B5→ /A7 /B4/D1/CB/B5ππ /CU/D6/D3/D1/BU/CD/CC/C4/BX/CA /BL/BG /BU /CP/D2/CS /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK/BA/BJ/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BG/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CP/D2/CS/BV/C7/C0/BX/C6 /BK/BC /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /BV/CW/C8/CC /D1/D3 /CS/CT/D0/BA/BK/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BF/B8 /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL/B8 /BT/C1/CC /BT/C4/BT /BC/BD /BU /B8 /CP/D2/CS /C8/C1/CB/C4/BT/C3 /BC/BD/BA/BL/BT /D7/CX/D1/CX/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /B4/C3 /C7/C5/BT/BW /BT /BC/BD/B5 /AC/D2/CS/D7 /B4/BH/BK/BC /B7/BJ /BL − /BF/BC /B5−i /B4/BD/BL/BC /B7 /BD/BC/BJ − /BG/BL /B5/C5 /CT /CE /BA/BD/BC/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU/BT /CC/C7/C6 /BJ/BC/B8 /BU/BX/C6/CB/C1/C6/BZ/BX/CA /BJ/BD/B8 /BU/BT/C1/C4/C4/C7/C6 /BJ/BE/B8 /C0/CH /BT/C5/CB /BJ/BF/B8/C0/CH /BT/C5/CB /BJ/BH/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BV/C7/C0/BX/C6 /BK/BC/B8 /CP/D2/CS /BX/CC/C3/C1/C6 /BK/BE /BU /D9/D7/CX/D2/CV /D8/CW/CT /D9/D2/CX/CU/D3 /D6/D1/CX/DE/CX/D2/CV /DA/CP /D6/CX/CP/CQ/D0/CT/BA/BD/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/CT/D8/CW/D3 /CS/BA/BD/BE/BT/DA/CT/D6/CP/CV/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /BG /DA/CP /D6/CX/CP/D2/D8/D7 /B4/CK/D9/D4Ꜽ /CP/D2/CS /CK/CS/D3 /DB/D2Ꜽ/B5 /D3/CU /C3/BT/C5/C1/C6/CB/C3/C1 /BL/BJ /BU /BF/B9/CR/CW/CP/D2/D2/CT/D0 /D1/D3 /CS/CT/D0/BA/BD/BF/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BX/C1/BX/CA /BJ/BE /BU /B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BV/BT/B9/CB/C7/C6 /BK/BF/B8 /BT/CB/CC/C7/C6 /BK/BK/B8 /CP/D2/CS /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BD/BG/BW/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT/D7 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D8/CW/CP/D8 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 /CP /D6/CT /D8 /DB /D3 /CS/CX/AB/CT/D6/CT/D2/D8 /D4 /D3/D0/CT/D7/BA/BD/BH/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4/D4→ /BFπ /BC/B8π /BCηη /CP/D2/CSπ /BCπ /BCη /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1/BA/BD/BI/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4/D4→ /BFπ /BC/B8π /BCηη /CP/D2/CSπ /BCπ /BCη /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1/BA/BD/BJ/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /BY /BT/C4 /CE /BT/CA/BW /BK/BK/BA/BD/BK/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS /C5/CD/C3/C0/C1/C6 /BK/BC/BA/BD/BL/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/BA/BE/BC/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /BU/BX/BV/C3/BX/CA /BJ/BL/B8 /CP/D2/CS /BV/BT/CB/C7/C6 /BK/BF/BA/BE/BD/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8/C0/CH /BT/C5/CB /BJ/BH/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BG/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH/B8 /BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ/B8 /BV/C7/CA/B9/BW/BX/C6 /BJ/BL/B8 /BU/C1/CB/CF /BT/CB /BK/BD/BA/BE/BE/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C8/BX/C4 /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /BV/BT/CB/C7/C6 /BJ/BI/B8 /C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ/BA /C1/D2/CR/D0/D9/CS/CT/D7 /D7/D4 /D6/CT/CP/CS/CP/D2/CS /CT/D6/D6/D3 /D6/D7 /D3/CU /BG /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA/BE/BF/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT /CC/C7/C6 /BJ/BC/B8 /BU/BX/C6/CB/C1/C6/BZ/BX/CA /BJ/BD/B8 /BV/C7/C4 /CC/C7/C6 /BJ/BD/B8 /BU/BT/C1/C4/C4/C7/C6 /BJ/BE/B8/C8/CA/C7/B9/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF/B8 /CP/D2/CS /CF /BT/C4/C3/BX/CA /BI/BJ/BA /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BG/BC/BC/DF /BD/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BG/BC/BC/DF /BD/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B4/BG/BC/BC/DF /BD/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BG/BC/BC/DF /BD/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BD/BF± /BF/BE /BE/BG/C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BJ/BK /B7/BE /BG − /BE/BF± /BD/BJ /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW /B7→π−π /B7π /B7/BH/BI/BF /B7/BH /BK − /BE/BL /BE/BH/C1/CB/C0/C1/BW /BT /BC/BD /A7 /B4/BF /CB /B5→ /A7ππ/BH/BH/BH /BE/BI/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE τ−→π−π /BCπ /BCντ/BH/BG/BC± /BF/BI /C1/CB/C0/C1/BW /BT /BC/BC /BU /D4 /D4→π /BCπ /BCπ /BC/BJ/BH/BC± /BG /BT/C4/BX/C3/CB/BX/BX/CE /BL/BL /CB/C8/BX/BV /BD/BA/BJ/BKπ−/D4/D4 /D3/D0/CP /D6→π−π /B7/D2/BJ/BG/BG± /BH /BT/C4/BX/C3/CB/BX/BX/CE /BL/BK /CB/C8/BX/BV /BD/BA/BJ/BKπ−/D4/D4 /D3/D0/CP /D6→π−π /B7/D2/BJ/BH/BL± /BH /BE/BJ/CC/CA/C7 /CH /BT/C6 /BL/BK /BH. /BE /D2/D4→ /D2/D4π /B7π−/BJ/BK/BC± /BF/BC /BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BH/BK/BH± /BE/BC /BE/BK/C1/CB/C0/C1/BW /BT /BL/BJ ππ→ππ/BJ/BI/BD± /BD/BE /BE/BL/CB/CE/BX/BV /BL/BI /CA/CE/CD/BX /BI/DF /BD/BJπ /C6/D4 /D3/D0/CP /D6→π /B7π−/C6 ∼ /BK/BI/BC /BF/BC, /BF/BD/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8ηπ/BD/BD/BI/BH± /BH/BC /BF/BE, /BF/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BH /CA/CE/CD/BX π−/D4→π /BCπ /BC/D2 /B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCπ /BCη /B8 π /BCηη ∼ /BD/BC/BC/BC /BF/BG/BT /BV/C0/BT/CB/C7 /CE /BL/BG /CA/CE/CD/BX ππ→ππ/BG/BD/BG± /BE/BC /BE/BL/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE/BE/BG/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2/D0/DD /BA/BE/BH/BT /D7/CX/D1/CX/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /B4/C3 /C7/C5/BT/BW /BT /BC/BD/B5 /AC/D2/CS/D7 /BH/BE/BI /B7/BG /BK − /BF/BJ /C5/CT/CE/BA/BE/BI/BY /D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /AC/D8 /D3/CU /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/BA/BE/BJ/BIσ /CT/AB/CT/CR/D8/B8 /D2/D3 /C8/CF /BT/BA/BE/BK/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/CT/D8/CW/D3 /CS/BA/BE/BL/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /D8/D3 /CB/B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2 π /C6→π−π /B7/C6 /D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CT/CS /D8/CP /D6/CV/CT/D8/D7/BA/CC/CW/CT /AC/D8 /CS/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /CU/BC /B4/BL/BK/BC/B5 /BA /BH/BL/BK /BH/BL/BK/BH/BL/BK /BH/BL/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BI/BC/BC/B5 /BF/BC/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BT/CB/CC/C7/C6 /BK/BK/B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /B8/BZ /CA /BT /CH/BX/CA /BJ/BG/B8/BV/BT/CB/C7/C6 /BK/BF/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS /BU/BX/C1/BX/CA /BJ/BE /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7 /DD /D1 /B9/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BF/BD/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BC /CX/D2 τ−→π−π /BCπ /BCντ /CS/CT/CR/CP /DD/D7/BA/BF/BE/CD/D7/CT/D7π /BCπ /BC/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/B8 /BT/C5/CB/C4/BX/CA /BL/BG /BW /B8 /CP/D2/CS /BT/C4/BW/BX /BL/BH /BU /B8π /B7π−/CS/CP/D8/CP /CU/D6/D3/D1/C7/BV/C0/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS ηη /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BA/BF/BF/CC/CW/CT /D4/D3 /D0 /CT /CX/D7 /D3/D2 /CB/CW/CT/CT/D8 /C1 /C1 /C1/BA /BW/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT/D7 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D8/CW/CP/D8 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 /CP /D6/CT /D8 /DB /D3/CS/CX/AB/CT/D6/CT/D2/D8 /D4 /D3/D0/CT/D7/BA/BF/BG/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS /C5/CD/C3/C0/C1/C6 /BK/BC/BA /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /CU/BC /B4/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BI/BC/BC/DF /BD/BC/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BI/BC/BC/DF /BD/BC/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B4/BI/BC/BC/DF /BD/BC/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BI/BC/BC/DF /BD/BC/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BF/BH± /BI/BJ /BF/BH/C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE/BG /B7 /BG/BE − /BG/BC± /BE/BD /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW /B7→π−π /B7π /B7/BF/BJ/BE /B7/BE /BE /BL − /BL/BH /BF/BI/C1/CB/C0/C1/BW /BT /BC/BD /A7 /B4/BF /CB /B5→ /A7ππ/BH/BG/BC /BF/BJ/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE τ−→π−π /BCπ /BCντ/BF/BJ/BE± /BK/BC /C1/CB/C0/C1/BW /BT /BC/BC /BU /D4 /D4→π /BCπ /BCπ /BC/BD/BD/BL± /BD/BF /BT/C4/BX/C3/CB/BX/BX/CE /BL/BL /CB/C8/BX/BV /BD/BA/BJ/BKπ−/D4/D4/D3 /D0 /CP /D6→π−π /B7/D2/BJ/BJ± /BE/BE /BT/C4/BX/C3/CB/BX/BX/CE /BL/BK /CB/C8/BX/BV /BD/BA/BJ/BKπ−/D4/D4/D3 /D0 /CP /D6→π−π /B7/D2/BF/BH± /BD/BE /BF/BK/CC/CA/C7 /CH /BT/C6 /BL/BK /BH. /BE /D2/D4→ /D2/D4π /B7π−/BJ/BK/BC± /BI/BC /BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BF/BK/BH± /BJ/BC /BF/BL/C1/CB/C0/C1/BW /BT /BL/BJ ππ→ππ/BE/BL/BC± /BH/BG /BG/BC/CB/CE/BX/BV /BL/BI /CA/CE/CD/BX /BI/DF /BD/BJπ /C6/D4/D3 /D0 /CP /D6→π /B7π−/C6 ∼ /BK/BK/BC /BG/BD, /BG/BE/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8ηπ/BG/BI/BC± /BG/BC /BG/BF, /BG/BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BH /CA/CE/CD/BX π−/D4→π /BCπ /BC/D2 /B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCπ /BCη /B8 π /BCηη ∼ /BF/BE/BC/BC /BG/BH/BT /BV/C0/BT/CB/C7 /CE /BL/BG /CA/CE/CD/BX ππ→ππ/BG/BL/BG± /BH/BK /BG/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE/BF/BH/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2/D0/DD /BA/BF/BI/BT /D7/CX/D1/CX/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /B4/C3 /C7/C5/BT/BW /BT /BC/BD/B5 /AC/D2/CS/D7 /BF/BC/BD /B7/BD /BG /BH − /BD/BC/BC /C5/CT/CE/BA/BF/BJ/BY /D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /AC/D8 /D3/CU /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/BA/BF/BK/BIσ /CT/AB/CT/CR/D8/B8 /D2/D3 /C8/CF /BT/BA/BF/BL/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/CT/D8/CW/D3 /CS/BA/BG/BC/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /D8/D3 /CB/B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2 π /C6→π−π /B7/C6 /D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CT/CS /D8/CP /D6/CV/CT/D8/D7/BA/CC/CW/CT /AC/D8 /CS/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /CU/BC /B4/BL/BK/BC/B5 /BA/BG/BD/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BT/CB/CC/C7/C6 /BK/BK/B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /B8/BZ /CA /BT /CH/BX/CA /BJ/BG/B8/BV/BT/CB/C7/C6 /BK/BF/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS /BU/BX/C1/BX/CA /BJ/BE /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7 /DD /D1 /B9/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BG/BE/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BC /CX/D2 τ−→π−π /BCπ /BCντ /CS/CT/CR/CP /DD/D7/BA/BG/BF/CD/D7/CT/D7π /BCπ /BC/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/B8 /BT/C5/CB/C4/BX/CA /BL/BG /BW /B8 /CP/D2/CS /BT/C4/BW/BX /BL/BH /BU /B8π /B7π−/CS/CP/D8/CP /CU/D6/D3/D1/C7/BV/C0/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS ηη /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BA/BG/BG/CC/CW/CT /D4/D3 /D0 /CT /CX/D7 /D3/D2 /CB/CW/CT/CT/D8 /C1 /C1 /C1/BA /BW/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT/D7 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D8/CW/CP/D8 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 /CP /D6/CT /D8 /DB /D3/CS/CX/AB/CT/D6/CT/D2/D8 /D4 /D3/D0/CT/D7/BA/BG/BH/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /CP/D2/CS /C5/CD/C3/C0/C1/C6 /BK/BC/BA /CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BEγγ /D7/CT/CT/D2 /CU/BC /B4/BI/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BI/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/BC /B4/BI/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BI/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BD± /BC. /BF /BG/BI/C8/BX/C6/C6/C1/C6/BZ/CC/C7/C6 /BC/BI /CA/CE/CD/BX γγ→π /BCπ /BC/BF. /BK± /BD. /BH /BG/BJ, /BG/BK/BU/C7/BZ/C4/C1/C7/C6/BX /BL/BL /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BH. /BG± /BE. /BF /BG/BJ/C5/C7/CA/BZ/BT/C6 /BL/BC /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BD/BC± /BI /BV/C7/CD/CA/BT /CD /BK/BI /BW/C5/BD /CT /B7/CT−→π /B7π−/CT /B7/CT−/BG/BI/CD/D7/CX/D2/CV /D9/D2/CX/D8/CP /D6/CX/D8 /DD /CP/D2/CS /D8/CW/CT σ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2 /CU/D6/D3/D1 /BV/BT/C8/CA/C1/C6/C1 /BC/BI/BA /BG/BJ/CC/CW/CX/D7 /DB/CX/CS/D8/CW /CR/D3/D9/D0/CS /CT/D5/D9/CP/D0/D0/DD /DB /CT/D0/D0 /CQ /CT /CP/D7/D7/CX/CV/D2/CT/CS /D8/D3 /D8/CW/CT /CU/BC /B4/BD/BF/BJ/BC/B5 /BA /CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CP/D2/CP/D0/DD/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1/BU/C7 /CH/BX/CA /BL/BC /CP/D2/CS /C5/BT/CA/CB/C1/CB/C3/BX /BL/BC /CP/D2/CS /D6/CT/D4 /D3 /D6/D8 /D7/D8/D6/D3/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /DB/CX/D8/CW γγ /DB/CX/CS/D8/CW /D3/CU /CU/BE /B4/BD/BE/BJ/BC/B5 /BA/BG/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 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/BU/BD/BC/BE/BE /CB/BA/C4/BA /BT/CS/D0/CT/D6/BT/BW/C4/BX/CA /BI/BH/BT /C8/CA /BD/BF/BL /BU/BD/BI/BF/BK /CB/BA/C4/BA /BT/CS/D0/CT/D6 ρ /B4/BJ/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5 THE ρ(770) Updated April 2008 by S. Eidelman (Novosibirsk). The determination of the parameters of the ρ(770) is beset with many diﬃculties because of its large width. In physical region ﬁts, the line shape does not correspond to a relativistic Breit-Wigner function with a P-wave width, but requires some additional shape parameter. This dependence on parameteri-zation was demonstrated long ago by PISUT 68. Bose-Einsteincorrelations are another source of shifts in the ρ(770) line shape, particularly in multiparticle ﬁnal state systems (LAFFERTY93). The same model-dependence aﬄicts any other source of resonance parameters, such as the energy-dependence of thephase shift δ 1 1, or the pole position. It is, therefore, not surprising that a study of ρ(770) dominance in the decays of theηandη/primereveals the need for speciﬁc dynamical eﬀects, in addition to the ρ(770) pole (ABELE 97B, BENAYOUN 03B). The cleanest determination of the ρ(770) mass and width comes from the e+e−annihilation and τ-lepton decays. BARA- TE 97M showed that the charged ρ(770) parameters measured fromτ-lepton decays are consistent with those of the neutral one determined from e+e−data of BARKOV 85. This conclu- sion is qualitatively supported by the high statistics study ofANDERSON 00A. However, model-independent comparison ofthe two-pion mass spectrum in τdecays, and the e +e−→π+π− cross section, gave indications of discrepancies between the over- all normalization: τdata are about 3% higher than e+e−data (ANDERSON 00A, EIDELMAN 99). A detailed analysis usingsuch two-pion mass spectra from τdecays measured by OPAL /BI/BC/BC /BI/BC/BC/BI/BC/BC /BI/BC/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BJ/BJ/BC/B5 (ACKERSTAFF 99F), CLEO (ANDERSON 00A), and ALEPH (DAVIER 03A, SCHAEL 05C) as well as recent pion form factormeasurements in e +e−annihilation by CMD-2 (AKHMETSHIN 02, AKHMETSHIN 04), showed that the discrepancy can be ashigh as 10% above the ρmeson (DAVIER 03, DAVIER 03B). This discrepancy remains after recent measurements of the two- pion cross section in e +e−annihilation at KLOE (ALOISIO 05) and SND (ACHASOV 05A, ACHASOV 06). This eﬀect is notaccounted for by isospin-breaking (ALEMANY 98, CZYZ 01,CIRIGLIANO 01, CIRIGLIANO 02), but the accuracy of itscalculation may be overestimated (MALTMAN 06). GHOZZI04 suggested that this eﬀect can be explained if the chargedρmass were higher than that of the neutral one by a few MeV. Existing theoretical models of the possible mass diﬀer- ence predict either a much smaller value (BIJNENS 96), or aheavier neutral ρmeson (ACHASOV 99F). Experimental ac- curacy is not yet suﬃcient for unambiguous conclusions. The size of the eﬀect is also sensitive to the possible width diﬀerence(SANCHEZ 07, FLOREZ-BAEZ 07). Recently BENAYOUN08 performed a detailed analysis of the whole set of the ρ, ω, andφdecays, consistently taking into account mixing eﬀects in the hidden local symmetry model, and claimed that in thisapproach, τdecays to two pions can be naturally accounted for. ρ /B4/BJ/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BJ/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BJ/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BJ/BJ/BC/B5 /C5/BT/CB/CB/CF /CT /D2/D3 /D0/D3/D2/CV/CT/D6 /D0/CX/D7/D8 /CB /B9/DB /CP/DA/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/D7/B8 /D3 /D6 /CS/CP/D8/CP /DB/CX/D8/CW /CW/CX/CV/CW /CR/D3/D1/CQ/CX/D2/CP/D8/D3 /D6/CX/CP/D0/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BJ/BH. /BG/BL± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BJ/BH. /BG/BL± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BJ/BH. /BG/BL± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BJ/BH. /BG/BL± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BJ/BH. /BL/BJ± /BC. /BG/BI± /BC. /BJ/BC /BL/BC/BC/CZ /BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /CT /B7/CT−→π /B7π− /BJ/BJ/BG. /BI± /BC. /BG± /BC. /BH /BK/BC/BC/CZ /BE, /BF/BT /BV/C0/BT/CB/C7 /CE /BC/BI /CB/C6/BW /CT /B7/CT−→π /B7π−/BJ/BJ/BH. /BI/BH± /BC. /BI/BG± /BC. /BH/BC /BD/BD/BG/CZ /BG, /BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BJ/BJ/BH. /BL± /BC. /BH± /BC. /BH /BD/BA/BL/BK/C5 /BI/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BK± /BC. /BL± /BE. /BC /BH/BC/BC/CZ /BI/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BL± /BD. /BD /BJ/BU/BT/CA/C3 /C7 /CE /BK/BH /C7/C4 /CH /BT /CT /B7/CT−→π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ/BH. /BK± /BC. /BH± /BC. /BF /BD/BA/BL/BK/C5 /BK/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BL± /BC. /BI± /BC. /BH /BD/BA/BL/BK/C5 /BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BC± /BC. /BI± /BD. /BD /BH/BC/BC/CZ /BD/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BD± /BC. /BJ± /BH. /BF /BD/BD/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8 µ /B7µ−/BJ/BJ/BC. /BH± /BD. /BL± /BH. /BD /BD/BE/BZ/BT/CA/BW/C6/BX/CA /BL/BK /CA/CE/CD/BX /BC. /BE/BK/DF/BC. /BL/BE /CT /B7/CT−→ π /B7π−/BJ/BI/BG. /BD± /BC. /BJ /BD/BF/C7/B3/BV/C7/C6/C6/BX/C4/C4 /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BJ/BH/BJ. /BH± /BD. /BH /BD/BG/BU/BX/CA/C6/C1/BV/C0/BT /BL/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BJ/BI/BK ± /BD /BD/BH/BZ/BX/CB/C0/C3/BX/C6/BA/BA/BA /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BJ/BH. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BJ/BH. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BJ/BH. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BJ/BH. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BJ/BH. /BH± /BC. /BJ /BD/BI/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BJ/BJ/BH. /BH± /BC. /BH± /BC. /BG /BD/BA/BL/BK/C5 /BI/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BD± /BD. /BD± /BC. /BH /BK/BJ/CZ /BD/BJ, /BD/BK/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BV/C4/BX/BE τ−→π−π /BCντ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ/BG. /BK± /BC. /BI± /BC. /BG /BD/BA/BL/BK/C5 /BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX − /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BI. /BF± /BC. /BI± /BC. /BJ /BD/BA/BL/BK/C5 /BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /B7 /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BF. /BL± /BE. /BC /B7/BC. /BF − /BD. /BC /BD/BL/CB/BT/C6/CI/B9/BV/C1/C4/C4/BX/CA/C7 /BC/BF /CA/CE/CD/BX τ−→π−π /BCντ/BJ/BJ/BG. /BH± /BC. /BJ± /BD. /BH /BH/BC/BC/CZ /BI/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW ± /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BJ/BH. /BD± /BC. /BH /BE/BC/C8/C1/BV/C0 /BC/BD /CA/CE/CD/BX τ−→π−π /BCντ/C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BI/BF. /BC± /BC. /BF± /BD. /BE /BJ/BI/BF. /BC± /BC. /BF± /BD. /BE/BJ/BI/BF. /BC± /BC. /BF± /BD. /BE /BJ/BI/BF. /BC± /BC. /BF± /BD. /BE/BI/BC/BC/CZ /BE/BD/BT/BU/BX/C4/BX /BL/BL /BX /BV/BU/BT/CA /BC± /BC/BA/BC /D4/D4→ π /B7π−π /BC /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BI/BI. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BI. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BI/BI. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BI. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BI/BF. /BJ± /BF. /BE /BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BJ/BI/BK± /BL /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BJ/BI/BJ± /BF /BE/BL/BF/BH /BE/BE/BV/BT/C8/CA/BT/CA/C7 /BK/BJ /CB/C8/BX/BV − /BE/BC/BCπ−/BV/D9→ π−π /BC/BV/D9/BJ/BI/BD± /BH /BL/BI/BJ /BE/BE/BV/BT/C8/CA/BT/CA/C7 /BK/BJ /CB/C8/BX/BV − /BE/BC/BCπ−/C8/CQ→ π−π /BC/C8/CQ/BJ/BJ/BD± /BG /C0/CD/CB/CC/C7/C6 /BK/BI /CB/C8/BX/BV /B7 /BE/BC/BEπ /B7/BT→ π /B7π /BC/BT/BJ/BI/BI± /BJ /BI/BH/BC/BC /BE/BF/BU/CH/BX/CA/C4 /CH /BJ/BF /C7/CB/C8/C3 − /BHπ−/D4/BJ/BI/BI. /BK± /BD. /BH /BL/BI/BH/BC /BE/BG/C8/C1/CB/CD/CC /BI/BK /CA/CE/CD/BX − /BD/BA/BJ/DF/BF/BA/BE π−/D4 /B8 /D8< /BD/BC/BJ/BI/BJ± /BI /BL/BC/BC /BE/BE/BX/C1/CB/C6/BX/CA /BI/BJ /C0/BU/BV − /BG/BA/BEπ−/D4 /B8 /D8< /BD/BC/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BI/BK. /BH± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BK. /BH± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BJ/BI/BK. /BH± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BK. /BH± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BJ/BC± /BE± /BD /BJ/BL/CZ /BE/BH/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /BU /CI/BX/CD/CB /BC /BH/BC/DF/BD/BC/BC γ /D4/BJ/BI/BJ. /BI± /BE. /BJ /BU/BT/CA/CC /BT/C4/CD/BV/BV/C1 /BJ/BK /BV/C6/CC/CA /BC γ /D4→ /CT /B7/CT−/D4/BJ/BJ/BH± /BH /BZ/C4/BT/BW/BW/C1/C6/BZ /BJ/BF /BV/C6/CC/CA /BC /BE/BA/BL/DF/BG/BA/BJ γ /D4/BJ/BI/BJ± /BG /BD/BL/BF/BC /BU/BT/C4/C4/BT/C5 /BJ/BE /C0/BU/BV /BC /BE/BA/BKγ /D4/BJ/BJ/BC± /BG /BE/BG/BF/BC /BU/BT/C4/C4/BT/C5 /BJ/BE /C0/BU/BV /BC /BG/BA/BJγ /D4/BJ/BI/BH± /BD/BC /BT/C4 /CE/BX/C6/CB/C4/BX/BU/BA/BA/BA /BJ/BC /BV/C6/CC/CA /BC γ /BT/B8 /D8< /BC/BA/BC/BD/BJ/BI/BJ. /BJ± /BD. /BL /BD/BG/BC/CZ /BU/C1/BZ/BZ/CB /BJ/BC /BV/C6/CC/CA /BC < /BG/BA/BDγ /BV→ π /B7π−/BV/BJ/BI/BH± /BH /BG/BC/BC/BC /BT/CB/BU/CD/CA/CH /BI/BJ /BU /BV/C6/CC/CA /BC γ /B7 /C8/CQ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ/BD± /BE /BJ/BL/CZ /BE/BI/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /BU /CI/BX/CD/CB /BC /BH/BC/DF/BD/BC/BC γ /D4/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BI/BL. /BC± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BL. /BC± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BI/BL. /BC± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BI/BL. /BC± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BJ/BI/BH± /BI /BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BJ/BJ/BF± /BD. /BI /CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /D4/D4→π /B7π−ω/BJ/BI/BE. /BI± /BE. /BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BJ/BJ/BC± /BE /BE/BJ/C0/BX/CH/C6 /BK/BD /CA/CE/CD/BX /C8/CX/D3/D2 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BJ/BI/BK± /BG /BE/BK, /BE/BL/BU/C7/C0/BT /BV/C1/C3 /BK/BC /CA/CE/CD/BX /BC/BJ/BI/BL± /BF /BE/BF/CF/C1/BV/C3/C4/CD/C6/BW /BJ/BK /BT/CB/C8/C3 /BC /BF/B8/BG/B8/BI π±/C6/BJ/BI/BK± /BD /BJ/BI/BC/BC/BC /BW/BX/CD/CC/CB/BV/C0/BA/BA/BA /BJ/BI /C0/BU/BV /BC /BD/BIπ /B7/D4/BJ/BI/BJ± /BG /BG/BD/BC/BC /BX/C6/BZ/C4/BX/CA /BJ/BG /BW/BU/BV /BC /BIπ /B7/D2→π /B7π−/D4/BJ/BJ/BH± /BG /BF/BE/BC/BC/BC /BE/BK/C8/CA/C7/CC/C7/C8/C7/C8 /BA/BA/BA /BJ/BF /C0/BU/BV /BC /BJ/BA/BDπ /B7/D4 /B8 /D8< /BC/BA/BG/BJ/BI/BG± /BF /BI/BK/BC/BC /CA/BT /CC/BV/C4/C1/BY/BY /BJ/BE /BT/CB/C8/C3 /BC /BD/BHπ−/D4 /B8 /D8< /BC/BA/BF/BJ/BJ/BG± /BF /BD/BJ/BC/BC /CA/BX/CH/C6/C7/C4/BW/CB /BI/BL /C0/BU/BV /BC /BE/BA/BE/BIπ−/D4/BJ/BI/BL. /BE± /BD. /BH /BD/BF/BF/BC/BC /BF/BC/C8/C1/CB/CD/CC /BI/BK /CA/CE/CD/BX /BC /BD/BA/BJ/DF/BF/BA/BE π−/D4 /B8 /D8< /BD/BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ/BF. /BH± /BE. /BH /BF/BD/BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BC/BD /CA/CE/CD/BX ππ→ππ/BJ/BI/BE. /BF± /BC. /BH± /BD. /BE /BI/BC/BC/CZ /BF/BE/BT/BU/BX/C4/BX /BL/BL /BX /BV/BU/BT/CA /BC /BC/BA/BC /D4/D4→π /B7π−π /BC/BJ/BJ/BJ± /BE /BG/BL/BG/BF /BF/BF/BT/BW /BT/C5/CB /BL/BJ /BX/BI/BI/BH /BG/BJ/BCµ /D4→µXB/BJ/BJ/BC± /BE /BF/BG/BU/C7/BZ/C7/C4 /CH/CD/BU/BA/BA/BA /BL/BJ /C5/C1/CA/BT /BF/BE /D4/D4→π /B7π−/CG/BJ/BI/BK± /BK /BF/BG/BU/C7/BZ/C7/C4 /CH/CD/BU/BA/BA/BA /BL/BJ /C5/C1/CA/BT /BF/BE /D4/D4→π /B7π−/CG/BJ/BI/BD. /BD± /BE. /BL /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX π /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BJ/BJ/BJ. /BG± /BE. /BC /BF/BH/BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BC /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BJ/BI/BL. /BH± /BC. /BJ /BE/BK, /BE/BL/C4/BT/C6/BZ /BJ/BL /CA/CE/CD/BX /BC/BJ/BJ/BC± /BL /BE/BL/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BG /CA/CE/CD/BX /BC /BD/BJπ−/D4→π /B7π−/D2/BJ/BJ/BF. /BH± /BD. /BJ /BD/BD/BE/BC/BC /BE/BE/C2/BT /BV/C7/BU/CB /BJ/BE /C0/BU/BV /BC /BE/BA/BKπ−/D4/BJ/BJ/BH± /BF /BE/BE/BH/BC /C0/CH /BT/C5/CB /BI/BK /C7/CB/C8/C3 /BC /BD/BD/BA/BEπ−/D4 WEIGHTED AVERAGE 769.0 ±0.9 (Error scaled by 1.4) PISUT 68 RVUE 0.0REYNOLDS 69 HBC 2.8RATCLIFF 72 ASPK 2.8PROTOPOP... 73 HBC 2.2ENGLER 74 DBC 0.2DEUTSCH... 76 HBC 1.0WICKLUND 78 ASPK 0.0BOHACIK 80 RVUE 0.1HEYN 81 RVUE 0.2AGUILAR-... 91 EHS 6.1WEIDENAUER 93 ASTE 6.2BERTIN 97C OBLX 0.4χ2 22.1 (Confidence Level = 0.023) 750 760 770 780 790 800 ρ /B4/BJ/BJ/BC/B5 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /BI/BC/BD /BI/BC/BD/BI/BC/BD /BI/BC/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BJ/BJ/BC/B5 /BD/BT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ/B8 /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BI/B8 /CP/D2/CS /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BH /BA /BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BH /BT /BA /BF/BT /AC/D8 /D3/CU /D8/CW/CT /CB/C6/BW /CS/CP/D8/CP /CU/D6/D3/D1 /BG/BC/BC /D8/D3 /BD/BC/BC/BC /C5/CT/CE /D9/D7/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS ρ /B4/BD/BJ/BC/BC/B5 /CU/D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BU/C1/CB/BX/C4/C4/C7 /BK/BL /CP/D2/CS /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BA/BG/CD/D7/CX/D2/CV /D8/CW/CT /BZ/C7/CD/C6/BT/CA/C1/CB /BI/BK /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT /CR/D3/D1/D4/D0/CT/DC /D4/CW/CP/D7/CT /D3/CU /D8/CW/CT ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/BH/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BE/BA/BI/BT/D7/D7/D9/D1/CX/D2/CV /D1ρ /B7 /BP /D1ρ− /B8/A0ρ /B7 /BP/A0ρ− /BA/BJ/BY /D6/D3/D1 /D8/CW/CT /BZ/C7/CD/C6/BT/CA/C1/CB /BI/BK /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/CX/D3/D2 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/BK/BT/D7/D7/D9/D1/CX/D2/CV /D1ρ /B7 /BP /D1ρ− /BP /D1ρ /BC /B8/A0ρ /B7 /BP/A0ρ− /BP/A0ρ /BC /BA/BL/CF/CX/D8/CW/D3/D9/D8 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/BI/BI/B8/CF/BX/CB/CC /BI/BI/B8 /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BI/BG/B8 /BT/BU/C7/C4/C1/C6/CB /BI/BF/BA/BF/BD/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /CU/D6/D3/D1 /CP /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BF /CP/D2/CS /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF/CS/CP/D8/CP/BA/BF/BE/CD/D7/CX/D2/CV /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CP/D2/CS /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/BF/BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BF/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/AB/CT/CR/D8/D7 /D2/D3/D8 /D7/D8/D9/CS/CX/CT/CS/BA/BF/BH/BY /D6 /D3 /D1/AC /D8/D3 /CU/BF /B9 /D4 /CP /D6/CP/D1/CT/D8/CT/D6 /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D8/D3 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/DE/CT/D6/D3 /D4/CP /D6/D8 /D3/CU /C8/B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /BA/BV/C0/BT/BU/BT /CD/BW /BK/BF /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BZ/CA/BT /CH/BX/CA /BJ/BG/BA /D1ρ /B4/BJ/BJ/BC/B5 /BC− /D1ρ /B4/BJ/BJ/BC/B5± /D1ρ /B4/BJ/BJ/BC/B5 /BC− /D1ρ /B4/BJ/BJ/BC/B5± /D1ρ /B4/BJ/BJ/BC/B5 /BC− /D1ρ /B4/BJ/BJ/BC/B5± /D1ρ /B4/BJ/BJ/BC/B5 /BC− /D1ρ /B4/BJ/BJ/BC/B5±/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA − /BE. /BG± /BC. /BK /BF/BI/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BC. /BG± /BC. /BJ± /BC. /BI /BD/BA/BL/BK/C5 /BF/BJ/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD. /BF± /BD. /BD± /BE. /BC /BH/BC/BC/CZ /BF/BJ/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD. /BI± /BC. /BI± /BD. /BJ /BI/BC/BC/CZ /BT/BU/BX/C4/BX /BL/BL /BX /BV/BU/BT/CA /BC± /BC/BA/BC /D4/D4→ π /B7π−π /BC − /BG± /BG /BF/BC/BC/BC /BF/BK/CA/BX/CH/C6/C7/C4/BW/CB /BI/BL /C0/BU/BV − /BC /BE/BA/BE/BIπ−/D4 − /BH± /BH /BF/BI/BC/BC /BF/BK/BY /C7/CB/CC/BX/CA /BI/BK /C0/BU/BV ± /BC /BC/BA/BC /D4/D4/BE. /BG± /BE. /BD /BE/BE/BL/BH/BC /BF/BL/C8/C1/CB/CD/CC /BI/BK /CA/CE/CD/BX π /C6→ρ /C6/BF/BI/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT τ−/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /CP/D2/CS /CB/BV/C0/BT/BX/C4 /BC/BH /BV /CP/D2/CS/CT /B7/CT−/CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/B8 /CP/D2/CS /BT/C4/C7/C1/CB/C1/C7 /BC/BH/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BT /CC/BX /BL/BJ /C5 /BA/BF/BJ/BT/D7/D7/D9/D1/CX/D2/CV /D1ρ /B7 /BP /D1ρ− /B8/A0ρ /B7 /BP/A0ρ− /BA/BF/BK/BY /D6/D3/D1 /D5/D9/D3/D8/CT/CS /D1/CP/D7/D7/CT/D7 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /D1/D3 /CS/CT/D7/BA/BF/BL/C1/D2/CR/D0/D9/CS/CT/D7 /C5/BT/C4/BT/C5/CD/BW /BI/BL/B8 /BT/CA/C5/BX/C6/C1/CB/BX /BI/BK/B8 /BU/BT /CC/C7/C6 /BI/BK/B8 /BU/BT /BV/C7/C6 /BI/BJ/B8 /C0/CD/CF/BX /BI/BJ/B8/C5/C1/C4/C4/BX/CA /BI/BJ /BU /B8 /BT/C4/BY/BY/B9/CB/CC/BX/C1/C6/BU/BX/CA/BZ/BX/CA /BI/BI/B8 /C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BI/B8 /C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BI /BU /B8 /C2/BT/B9/BV/C7/BU/CB /BI/BI /BU /B8 /C2/BT/C5/BX/CB /BI/BI/B8 /CF/BX/CB/CC /BI/BI/B8 /BU/C4/C1/BX/BW/BX/C6 /BI/BH/B8 /BV/BT/CA/C5/C7/C6/CH /BI/BG/B8 /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BI/BG/B8/BT/BU/C7/C4/C1/C6/CB /BI/BF/BAWEIGHTED AVERAGE -0.7±0.8 (Error scaled by 1.5) PISUT 68 RVUE 2.2FOSTER 68 HBCREYNOLDS 69 HBC 0.7ABELE 99E CBAR 1.6ACHASOV 02 SND 0.8ALOISIO 03 KLOE 1.4SCHAEL 05C ALEP 4.6χ2 11.2 (Confidence Level = 0.048) -15 -10 -5 0 5 10 15/D1ρ /B4/BJ/BJ/BC/B5 /BC− /D1ρ /B4/BJ/BJ/BC/B5± /B4/C5/CT/CE/B5 /D1ρ /B4/BJ/BJ/BC/B5 /B7− /D1ρ /B4/BJ/BJ/BC/B5− /D1ρ /B4/BJ/BJ/BC/B5 /B7− /D1ρ /B4/BJ/BJ/BC/B5− /D1ρ /B4/BJ/BJ/BC/B5 /B7− /D1ρ /B4/BJ/BJ/BC/B5− /D1ρ /B4/BJ/BJ/BC/B5 /B7− /D1ρ /B4/BJ/BJ/BC/B5−/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH± /BC. /BK± /BC. /BJ /BD/BA/BL/BK/C5 /BG/BC/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→π /B7π−π /BC/BG/BC/CF/CX/D8/CW/D3/D9/D8 /D0/CX/D1/CX/D8/CP/D8/CX/D3/D2/D7 /D3/D2 /D1/CP/D7/D7/CT/D7 /CP/D2/CS /DB/CX/CS/D8/CW/D7/BA ρ /B4/BJ/BJ/BC/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA ρ /B4/BJ/BJ/BC/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA ρ /B4/BJ/BJ/BC/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA ρ /B4/BJ/BJ/BC/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CC/CW/CT /D6/CP/D2/CV/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CA /CT/D2/D8/CT/D6/D7 /CP/D2 /CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D8/D3 /D8/CW/CT/DB/CX/CS/D8/CW/B8 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /B4/BD /B7 /D5 /BE/D6 /CA /BE/B5 /BB /B4/BD /B7 /D5 /BE/CA /BE/B5/B8 /DB/CW/CT/D6/CT /D5 /CX/D7 /D8/CW/CT /D1/D3/B9/D1/CT/D2/D8/D9/D1 /D3/CU /D3/D2/CT /D3/CU /D8/CW/CT /D4/CX/D3/D2/D7 /CX/D2 /D8/CW/CT ππ /D6/CT/D7/D8 /D7/DD/D7/D8/CT/D1/BA /BT /D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT/B8 /D5 /BP/D5/D6 /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BH. /BF /B7/BC. /BL − /BC. /BJ /BH. /BF /B7/BC. /BL − /BC. /BJ /BH. /BF /B7/BC. /BL − /BC. /BJ /BH. /BF /B7/BC. /BL − /BC. /BJ /BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BC /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/B9/CX/DE/CT/CS ρ /B4/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/CF /CT /D2/D3 /D0/D3/D2/CV/CT/D6 /D0/CX/D7/D8 /CB /B9/DB /CP/DA/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/D7/B8 /D3 /D6 /CS/CP/D8/CP /DB/CX/D8/CW /CW/CX/CV/CW /CR/D3/D1/CQ/CX/D2/CP/D8/D3 /D6/CX/CP/D0/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /CT /B7/CT−/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BI. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BI. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BI. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BI. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD/BG/BH. /BL/BK± /BC. /BJ/BH± /BC. /BH/BC /BL/BC/BC/CZ /BG/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /CT /B7/CT−→π /B7π− /BD/BG/BI. /BD± /BC. /BK± /BD. /BH /BK/BC/BC/CZ /BG/BE, /BG/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BI /CB/C6/BW /CT /B7/CT−→π /B7π−/BD/BG/BF. /BK/BH± /BD. /BF/BF± /BC. /BK/BC /BD/BD/BG/CZ /BG/BG, /BG/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BD/BG/BJ. /BF± /BD. /BH± /BC. /BJ /BD/BA/BL/BK/C5 /BG/BI/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BH/BD. /BD± /BE. /BI± /BF. /BC /BH/BC/BC/CZ /BG/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BC /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BH/BC. /BH± /BF. /BC /BG/BJ/BU/BT/CA/C3 /C7 /CE /BK/BH /C7/C4 /CH /BT /BC /CT /B7/CT−→π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF. /BL± /BD. /BF± /BD. /BD /BD/BA/BL/BK/C5 /BG/BK/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BJ. /BG± /BD. /BH± /BC. /BJ /BD/BA/BL/BK/C5 /BG/BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BL. /BK± /BE. /BE± /BE. /BC /BH/BC/BC/CZ /BH/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BJ. /BL± /BD. /BH± /BJ. /BH /BH/BD/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8 µ /B7µ−/BD/BH/BF. /BH± /BD. /BF± /BG. /BI /BH/BE/BZ/BT/CA/BW/C6/BX/CA /BL/BK /CA/CE/CD/BX /BC. /BE/BK/DF/BC. /BL/BE /CT /B7/CT−→ π /B7π−/BD/BG/BH. /BC± /BD. /BJ /BH/BF/C7/B3/BV/C7/C6/C6/BX/C4/C4 /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BG/BE. /BH± /BF. /BH /BH/BG/BU/BX/CA/C6/C1/BV/C0/BT /BL/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BF/BK ± /BD /BH/BH/BZ/BX/CB/C0/C3/BX/C6/BA/BA/BA /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8τ /BW/BX/BV/BT /CH/CB /CP/D2/CS /CT /B7/CT−/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BY /C1 /CC /BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BY /C1 /CC/BD/BG/BL. /BG± /BD. /BC /C7/CD/CA /BY/C1/CC /BD/BG/BL. /BG± /BD. /BC /C7/CD/CA /BY/C1/CC/BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BL. /BG± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BL. /BC± /BD. /BE /BH/BI/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BD/BG/BL. /BL± /BE. /BF± /BE. /BC /BH/BC/BC/CZ /BG/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW ± /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BH/BC. /BG± /BD. /BG± /BD. /BG /BK/BJ/CZ /BH/BJ, /BH/BK/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BV/C4/BX/BE τ−→π−π /BCντ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF. /BJ± /BD. /BF± /BD. /BE /BD/BA/BL/BK/C5 /BG/BI/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX ± /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BE. /BL± /BD. /BF± /BD. /BG /BD/BA/BL/BK/C5 /BG/BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX − /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BG. /BJ± /BD. /BG± /BD. /BE /BD/BA/BL/BK/C5 /BG/BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /B7 /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BD/BH/BC. /BE± /BE. /BC /B7/BC. /BJ − /BD. /BI /BH/BL/CB/BT/C6/CI/B9/BV/C1/C4/C4/BX/CA/C7 /BC/BF /CA/CE/CD/BX τ−→π−π /BCντ/BD/BH/BC. /BL± /BE. /BE± /BE. /BC /BH/BC/BC/CZ /BH/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC /BI/BC/BE /BI/BC/BE/BI/BC/BE /BI/BC/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BJ/BJ/BC/B5 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BL. /BH± /BD. /BF /BD/BG/BL. /BH± /BD. /BF/BD/BG/BL. /BH± /BD. /BF /BD/BG/BL. /BH± /BD. /BF/BI/BC/BC/CZ /BI/BC/BT/BU/BX/C4/BX /BL/BL /BX /BV/BU/BT/CA /BC± /BC/BA/BC /D4/D4→ π /B7π−π /BC/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC. /BE± /BE. /BG /C7/CD/CA /BY/C1/CC /BD/BH/BC. /BE± /BE. /BG /C7/CD/CA /BY/C1/CC/BD/BH/BC. /BE± /BE. /BG/C7 /CD /CA/BY /C1 /CC /BD/BH/BC. /BE± /BE. /BG/C7 /CD /CA/BY /C1 /CC/BD/BH/BC. /BE± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BE± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BC. /BE± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BE± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BE. /BK± /BG. /BF /BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BD/BH/BH± /BD/BD /BE/BL/BF/BH /BI/BD/BV/BT/C8/CA/BT/CA/C7 /BK/BJ /CB/C8/BX/BV − /BE/BC/BCπ−/BV/D9→ π−π /BC/BV/D9/BD/BH/BG± /BE/BC /BL/BI/BJ /BI/BD/BV/BT/C8/CA/BT/CA/C7 /BK/BJ /CB/C8/BX/BV − /BE/BC/BCπ−/C8/CQ→ π−π /BC/C8/CQ/BD/BH/BC± /BH /C0/CD/CB/CC/C7/C6 /BK/BI /CB/C8/BX/BV /B7 /BE/BC/BEπ /B7/BT→ π /B7π /BC/BT/BD/BG/BI± /BD/BE /BI/BH/BC/BC /BI/BE/BU/CH/BX/CA/C4 /CH /BJ/BF /C7/CB/C8/C3 − /BHπ−/D4/BD/BG/BK. /BE± /BG. /BD /BL/BI/BH/BC /BI/BF/C8/C1/CB/CD/CC /BI/BK /CA/CE/CD/BX − /BD/BA/BJ/DF/BF/BA/BE π−/D4 /B8 /D8< /BD/BC/BD/BG/BI± /BD/BF /BL/BC/BC /BX/C1/CB/C6/BX/CA /BI/BJ /C0/BU/BV − /BG/BA/BEπ−/D4 /B8 /D8< /BD/BC/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC. /BJ± /BE. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BJ± /BE. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BC. /BJ± /BE. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BJ± /BE. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BI± /BF± /BD/BF /BJ/BL/CZ /BI/BG/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /BU /CI/BX/CD/CB /BC /BH/BC/DF/BD/BC/BC γ /D4/BD/BH/BC. /BL± /BF. /BC /BU/BT/CA/CC /BT/C4/CD/BV/BV/C1 /BJ/BK /BV/C6/CC/CA /BC γ /D4→ /CT /B7/CT−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BK± /BF /BJ/BL/CZ /BI/BH/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /BU /CI/BX/CD/CB /BC /BH/BC/DF/BD/BC/BC γ /D4/BD/BG/BJ± /BD/BD /BZ/C4/BT/BW/BW/C1/C6/BZ /BJ/BF /BV/C6/CC/CA /BC /BE/BA/BL/DF/BG/BA/BJ γ /D4/BD/BH/BH± /BD/BE /BE/BG/BF/BC /BU/BT/C4/C4/BT/C5 /BJ/BE /C0/BU/BV /BC /BG/BA/BJγ /D4/BD/BG/BH± /BD/BF /BD/BL/BF/BC /BU/BT/C4/C4/BT/C5 /BJ/BE /C0/BU/BV /BC /BE/BA/BKγ /D4/BD/BG/BC± /BH /BT/C4 /CE/BX/C6/CB/C4/BX/BU/BA/BA/BA /BJ/BC /BV/C6/CC/CA /BC γ /BT/B8 /D8< /BC/BA/BC/BD/BD/BG/BI. /BD± /BE. /BL /BD/BG/BC/CZ /BU/C1/BZ/BZ/CB /BJ/BC /BV/C6/CC/CA /BC < /BG/BA/BDγ /BV→ π /B7π−/BV/BD/BI/BC± /BD/BC /C4/BT/C6/CI/BX/CA/C7/CC/CC/C1 /BI/BK /BV/C6/CC/CA /BC γ /D4/BD/BF/BC± /BH /BG/BC/BC/BC /BT/CB/BU/CD/CA/CH /BI/BJ /BU /BV/C6/CC/CA /BC γ /B7 /C8/CQ/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/B8 /C7/CC/C0/BX/CA /CA/BX/BT /BV/CC/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC. /BL± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BL± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BC. /BL± /BD. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC. /BL± /BD. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BE/BE± /BE/BC /BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BG/BH. /BJ± /BH. /BF /CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /D4/D4→π /B7π−ω/BD/BG/BG. /BL± /BF. /BJ /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX π /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BD/BG/BK± /BI /BI/BI, /BI/BJ/BU/C7/C0/BT /BV/C1/C3 /BK/BC /CA/CE/CD/BX /BC/BD/BH/BE± /BL /BI/BE/CF/C1/BV/C3/C4/CD/C6/BW /BJ/BK /BT/CB/C8/C3 /BC /BF/B8/BG/B8/BI π±/D4/C6/BD/BH/BG± /BE /BJ/BI/BC/BC/BC /BW/BX/CD/CC/CB/BV/C0/BA/BA/BA /BJ/BI /C0/BU/BV /BC /BD/BIπ /B7/D4/BD/BH/BJ± /BK /BI/BK/BC/BC /CA/BT /CC/BV/C4/C1/BY/BY /BJ/BE /BT/CB/C8/C3 /BC /BD/BHπ−/D4 /B8 /D8< /BC/BA/BF/BD/BG/BF± /BK /BD/BJ/BC/BC /CA/BX/CH/C6/C7/C4/BW/CB /BI/BL /C0/BU/BV /BC /BE/BA/BE/BIπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BJ. /BC± /BE. /BH /BI/BC/BC/CZ /BI/BK/BT/BU/BX/C4/BX /BL/BL /BX /BV/BU/BT/CA /BC /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BG/BI± /BF /BG/BL/BG/BF /BI/BL/BT/BW /BT/C5/CB /BL/BJ /BX/BI/BI/BH /BG/BJ/BCµ /D4→µXB/BD/BI/BC. /BC /B7 /BG. /BD − /BG. /BC /BJ/BC/BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BC /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS/BD/BH/BH± /BD /BJ/BD/C0/BX/CH/C6 /BK/BD /CA/CE/CD/BX /BC π /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BD/BG/BK. /BC± /BD. /BF /BI/BI, /BI/BJ/C4/BT/C6/BZ /BJ/BL /CA/CE/CD/BX /BC/BD/BG/BI± /BD/BG /BG/BD/BC/BC /BX/C6/BZ/C4/BX/CA /BJ/BG /BW/BU/BV /BC /BIπ /B7/D2→π /B7π−/D4/BD/BG/BF± /BD/BF /BI/BJ/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BG /CA/CE/CD/BX /BC /BD/BJπ−/D4→π /B7π−/D2/BD/BI/BC± /BD/BC /BF/BE/BC/BC/BC /BI/BI/C8/CA/C7/CC/C7/C8/C7/C8 /BA/BA/BA /BJ/BF /C0/BU/BV /BC /BJ/BA/BDπ /B7/D4 /B8 /D8< /BC/BA/BG/BD/BG/BH± /BD/BE /BE/BE/BH/BC /BI/BD/C0/CH /BT/C5/CB /BI/BK /C7/CB/C8/C3 /BC /BD/BD/BA/BEπ−/D4/BD/BI/BF± /BD/BH /BD/BF/BF/BC/BC /BJ/BE/C8/C1/CB/CD/CC /BI/BK /CA/CE/CD/BX /BC /BD/BA/BJ/DF/BF/BA/BE π−/D4 /B8 /D8< /BD/BC/BG/BD/BT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ/B8 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/CW/CT/D0/CX/CR/CX/D8 /DD/B9/DE/CT/D6/D3 /D4/CP /D6/D8 /D3/CU /C8 /B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /BA/BV/C0/BT/BU/BT /CD/BW /BK/BF /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BZ/CA/BT /CH/BX/CA /BJ/BG/BA/BJ/BD/C0/BX/CH/C6 /BK/BD /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D0/D0 /D7/D4/CP/CR/CT/D0/CX/CZ /CT /CP/D2/CS /D8/CX/D1/CT/D0/CX/CZ /CT /BYπ /DA/CP/D0/D9/CT/D7 /D9/D2/D8/CX/D0 /BD/BL/BJ/BK/BA/BJ/BE/C1/D2/CR/D0/D9/CS/CT/D7 /C5/BT/C4/BT/C5/CD/BW /BI/BL/B8 /BT/CA/C5/BX/C6/C1/CB/BX /BI/BK/B8 /BU/BT /BV/C7/C6 /BI/BJ/B8 /C0/CD/CF/BX /BI/BJ/B8 /C5/C1/C4/C4/BX/CA /BI/BJ /BU /B8/BT /C4 /BY /BY /B9/CB/CC/BX/C1/C6/BU/BX/CA/BZ/BX/CA /BI/BI/B8 /C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BI/B8 /C0/BT /BZ/C7/C8/C1/BT/C6 /BI/BI /BU /B8 /C2/BT /BV/C7/BU/CB /BI/BI /BU /B8 /C2/BT/C5/BX/CB /BI/BI/B8/CF/BX/CB/CC /BI/BI/B8 /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BI/BG/B8 /BT/BU/C7/C4/C1/C6/CB /BI/BF/BA /A0ρ /B4/BJ/BJ/BC/B5 /BC− /A0ρ /B4/BJ/BJ/BC/B5± /A0ρ /B4/BJ/BJ/BC/B5 /BC− /A0ρ /B4/BJ/BJ/BC/B5± /A0ρ /B4/BJ/BJ/BC/B5 /BC− /A0ρ /B4/BJ/BJ/BC/B5± /A0ρ /B4/BJ/BJ/BC/B5 /BC− /A0ρ /B4/BJ/BJ/BC/B5±/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BC. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BC. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BC. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA − /BC. /BE± /BD. /BC /BJ/BF/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BF. /BI± /BD. /BK± /BD. /BJ /BD/BA/BL/BK/C5 /BG/BI/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BJ/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT τ−/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /CP/D2/CS /CB/BV/C0/BT/BX/C4 /BC/BH /BV /CP/D2/CS/CT /B7/CT−/CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/B8 /CP/D2/CS /BT/C4/C7/C1/CB/C1/C7 /BC/BH/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BT /CC/BX /BL/BJ /C5 /BA/A0ρ /B4/BJ/BJ/BC/B5 /B7− /A0ρ /B4/BJ/BJ/BC/B5− /A0ρ /B4/BJ/BJ/BC/B5 /B7− /A0ρ /B4/BJ/BJ/BC/B5− /A0ρ /B4/BJ/BJ/BC/B5 /B7− /A0ρ /B4/BJ/BJ/BC/B5− /A0ρ /B4/BJ/BJ/BC/B5 /B7− /A0ρ /B4/BJ/BJ/BC/B5−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BE. /BC± /BC. /BH /BD. /BK± /BE. /BC± /BC. /BH/BD. /BK± /BE. /BC± /BC. /BH /BD. /BK± /BE. /BC± /BC. /BH/BD/BA/BL/BK/C5 /BG/BL/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDππ ∼ /BD/BC/BC /B1 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5±/CS/CT/CR/CP /DD/D7/A0/BEπ±π /BC∼ /BD/BC/BC /B1/A0/BFπ±γ /B4 /BG. /BH± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BE/A0/BGπ±η < /BI × /BD/BC− /BF/BV/C4/BP/BK/BG/B1/A0/BHπ±π /B7π−π /BC< /BE. /BC × /BD/BC− /BF/BV/C4/BP/BK/BG/B1 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7 ρ /B4/BJ/BJ/BC/B5 /BC/CS/CT/CR/CP /DD/D7/A0/BIπ /B7π−∼ /BD/BC/BC /B1/A0/BJπ /B7π−γ /B4 /BL. /BL± /BD. /BI /B5× /BD/BC− /BF/A0/BKπ /BCγ /B4 /BI. /BC± /BC. /BK /B5× /BD/BC− /BG/A0/BLηγ /B4 /BF. /BC/BC± /BC. /BE/BD /B5× /BD/BC− /BG/A0/BD/BCπ /BCπ /BCγ /B4 /BG. /BH± /BC. /BK /B5× /BD/BC− /BH/A0/BD/BDµ /B7µ−/CJ /CP /CL /B4 /BG. /BH/BH± /BC. /BE/BK /B5× /BD/BC− /BH/A0/BD/BE /CT /B7/CT−/CJ /CP /CL /B4 /BG. /BJ/BD± /BC. /BC/BH /B5× /BD/BC− /BH/A0/BD/BFπ /B7π−π /BC/B4 /BD. /BC/BD /B7/BC. /BH/BG − /BC. /BF/BI± /BC. /BF/BG/B5× /BD/BC− /BG/A0/BD/BGπ /B7π−π /B7π−/B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BH/A0/BD/BHπ /B7π−π /BCπ /BC< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BIπ /BC/CT /B7/CT−/A0/BD/BJη /CT /B7/CT−/CJ /CP /CL/CC /CW /CT ωρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CX/D7 /D8/CW/CT/D2 /CS/D9/CT /D8/D3 ωρ /D1/CX/DC/CX/D2/CV /D3/D2/D0/DD /B8 /CP/D2/CS /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3/CQ /CT /D7/D1/CP/D0/D0/BA /C1/CU /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CW/D3/D0/CS/D7/B8 /A0/B4 ρ /BC→µ /B7µ−/B5/BP /A0 /B4 ρ /BC→ /CT /B7/CT−/B5 × /BC/BA/BL/BL/BJ/BK/BH/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CP/D2/CS /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /D9/D7/CT/D7 /BD/BC /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT/D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BD/BC/BA/BJ /CU/D3 /D6 /BK /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3 /D3/D2/CT/BA/DC/BF − /BD/BC/BC/A0 /BD/BH− /BD/BH /DC/BE /DC/BF/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BEπ±π /BC/BD/BH/BC. /BE± /BE. /BG/A0/BFπ±γ /BC. /BC/BI/BK± /BC. /BC/BC/BJ /BE/BA/BF /BI/BC/BF /BI/BC/BF/BI/BC/BF /BI/BC/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BJ/BJ/BC/B5 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/B8 /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/B8 /CP/D2/CS /BJ /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BE/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BL/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BH/BA/BH /CU/D3 /D6 /BD/BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU/CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BJ − /BD/BC/BC/DC/BK − /BH /BC/DC/BL − /BD /BC /BD/DC/BD/BC − /BD /BC /BC /BC/DC/BD/BD /BE− /BF /BC /BC /BC/DC/BD/BE /BD /BC− /BK− /BD/BC /BC /BC/DC/BD/BG − /BD /BC /BC /BC /BC /BC /BC/A0 /BC /BC /BH /BI /BC /BC− /BH/BL /BC /DC/BI /DC/BJ /DC/BK /DC/BL /DC/BD/BC /DC/BD/BD /DC/BD/BE /DC/BD/BG/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /A0/BIπ /B7π−/BD/BG/BJ. /BK± /BD. /BC/A0/BJπ /B7π−γ /BD. /BG/BK± /BC. /BE/BG/A0/BKπ /BCγ /BC. /BC/BL/BC± /BC. /BC/BD/BE/A0/BLηγ /BC. /BC/BG/BG/BL± /BC. /BC/BC/BF/BD/A0/BD/BCπ /BCπ /BCγ /BC. /BC/BC/BI/BJ± /BC. /BC/BC/BD/BE/A0/BD/BDµ /B7µ−/CJ /CP /CL /BC. /BC/BC/BI/BK± /BC. /BC/BC/BC/BG/A0/BD/BE /CT /B7/CT−/CJ /CP /CL /BC. /BC/BC/BJ/BC/BG± /BC. /BC/BC/BC/BC/BI/A0/BD/BGπ /B7π−π /B7π−/BC. /BC/BC/BE/BJ± /BC. /BC/BC/BD/BG ρ /B4/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ρ /B4/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ρ /B4/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ρ /B4/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig π±γ/parenrightbig/A0/BF /A0/parenleftbig π±γ/parenrightbig/A0/BF /A0/parenleftbig π±γ/parenrightbig/A0/BF /A0/parenleftbig π±γ/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BI/BK± /BJ /C7/CD/CA /BY/C1/CC /BI/BK± /BJ /C7/CD/CA /BY/C1/CC/BI/BK± /BJ /C7/CD/CA /BY/C1/CC /BI/BK± /BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BF /BA/BI/BK± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BK± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BK± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BK± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BK/BD± /BG± /BG /BV/BT/C8/CA/BT/CA/C7 /BK/BJ /CB/C8/BX/BV − /BE/BC/BCπ−/BT→π−π /BC/BT/BH/BL. /BK± /BG. /BC /C0/CD/CB/CC/C7/C6 /BK/BI /CB/C8/BX/BV /B7 /BE/BC/BEπ /B7/BT→π /B7π /BC/BT/BJ/BD± /BJ /C2/BX/C6/CB/BX/C6 /BK/BF /CB/C8/BX/BV − /BD/BH/BI/DF /BE/BI/BC π−/BT→π−π /BC/BT WEIGHTED AVERAGE 68±7 (Error scaled by 2.2) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. JENSEN 83 SPEC 0.2HUSTON 86 SPEC 3.8CAPRARO 87 SPEC 5.6χ2 9.6 (Confidence Level = 0.008) 40 50 60 70 80 90 100 110/A0/parenleftBig π±γ/parenrightBig/B4/CZ /CT/CE/B5/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BC/BG/BK± /BC. /BC/BH/BJ± /BC. /BC/BH/BC /BL/BC/BC/CZ /BG/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /CT /B7/CT−→π /B7π−/BJ. /BC/BI± /BC. /BD/BD± /BC. /BC/BH /BD/BD/BG/CZ /BJ/BG, /BJ/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BI. /BJ/BJ± /BC. /BD/BC± /BC. /BF/BC /BU/BT/CA/C3 /C7 /CE /BK/BH /C7/C4 /CH /BT /CT /B7/CT−→π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ. /BD/BE± /BC. /BC/BE± /BC. /BD/BD /BK/BC/BC/CZ /BJ/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BI /CB/C6/BW /CT /B7/CT−→π /B7π−/BI. /BF± /BC. /BD /BJ/BJ/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8 µ /B7µ− /A0/parenleftbig π /BCγ/parenrightbig/A0/BK /A0/parenleftbig π /BCγ/parenrightbig/A0/BK /A0/parenleftbig π /BCγ/parenrightbig/A0/BK /A0/parenleftbig π /BCγ/parenrightbig/A0/BK/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ± /BD/BJ± /BD/BD /BF/BI/BH/BC/BC /BJ/BK/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCγ/BD/BE/BD± /BF/BD /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/A0/parenleftbig ηγ/parenrightbig/A0/BL /A0/parenleftbig ηγ/parenrightbig/A0/BL /A0/parenleftbig ηγ/parenrightbig/A0/BL /A0/parenleftbig ηγ/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BE± /BD/BJ /BJ/BL/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/A0/parenleftbig π /B7π−π /B7π−/parenrightbig/A0/BD/BG /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/A0/BD/BG /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/A0/BD/BG /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/A0/BD/BG/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK± /BD. /BG± /BC. /BH /BD/BH/BF /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV/C5/BW/BE /BC. /BI/DF/BC. /BL/BJ /CT /B7/CT−→ π /B7π−π /B7π−/BJ/BG/CD/D7/CX/D2/CV /D8/CW/CT /BZ/C7/CD/C6/BT/CA/C1/CB /BI/BK /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT /CR/D3/D1/D4/D0/CT/DC /D4/CW/CP/D7/CT /D3/CU /D8/CW/CT ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/BJ/BH/BY /D6/D3/D1 /CP /AC/D8 /CX/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT /BC/BA/BI/BD /D8/D3 /BC/BA/BL/BI /BZ/CT/CE/BA /CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BE/BA/BJ/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BH /BT /BA /BJ/BJ/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH /CX/D2 /D8/CW/CT /CW/CX/CS/CS/CT/D2 /D0/D3 /CR/CP/D0 /D7/DD/D1/D1/CT/D8/D6/DD /D1/D3 /CS/CT/D0/BA/BJ/BK/CD/D7/CX/D2/CV /A0/D8/D3/D8/CP/D0 /BP /BD/BG/BJ . /BL± /BD. /BF /C5/CT/CE /CP/D2/CS /BU/B4 ρ→π /BCγ /B5 /CU/D6/D3/D1 /BT /BV/C0/BT/CB/C7 /CE/BC /BF /BA/BJ/BL/CB/D3/D0/D9/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA ρ /B4/BJ/BJ/BC/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BJ/BJ/BC/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BJ/BJ/BC/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BJ/BJ/BC/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BI /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BI /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BI /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BI /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK/BJ/BI± /BC. /BC/BE/BF± /BC. /BC/BI/BG /BG. /BK/BJ/BI± /BC. /BC/BE/BF± /BC. /BC/BI/BG/BG. /BK/BJ/BI± /BC. /BC/BE/BF± /BC. /BC/BI/BG /BG. /BK/BJ/BI± /BC. /BC/BE/BF± /BC. /BC/BI/BG/BK/BC/BC/CZ /BK/BC, /BK/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BI /CB/C6/BW /CT /B7/CT−→π /B7π−/BK/BC/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BH /BT /BA /BK/BD/BT /AC/D8 /D3/CU /D8/CW/CT /CB/C6/BW /CS/CP/D8/CP /CU/D6/D3/D1 /BG/BC/BC /D8/D3 /BD/BC/BC/BC /C5/CT/CE /D9/D7/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D3/CU /D8/CW/CTρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS ρ /B4/BD/BJ/BC/BC/B5 /CU/D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BU/C1/CB/BX/C4/C4/C7 /BK/BL /CP/D2/CS /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BA/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BD. /BG/BE± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BD. /BG/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BE± /BC. /BD/BG± /BC. /BC/BK /BF/BF/CZ /BK/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BJ /BU /CB/C6/BW /BC. /BI/DF/BD. /BF/BK /CT /B7/CT−→ηγ/BD. /BH/BC± /BC. /BI/BH± /BC. /BC/BL /BD/BJ/BA/BG/CZ /BK/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BD. /BI/BD± /BC. /BE/BC± /BC. /BD/BD /BE/BF/CZ /BK/BI, /BK/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BD. /BK/BH± /BC. /BG/BL /BK/BK/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BK /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BK /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BK /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BK /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BK± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BK± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BK± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BC /B7/BC. /BI/BC − /BC. /BH/BH± /BC. /BD/BK /BD/BK/BI/BK/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ π /BCγ/BE. /BF/BJ± /BC. /BH/BF± /BC. /BF/BF /BF/BI/BH/BC/BC /BK/BE/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCγ/BF. /BI/BD± /BC. /BJ/BG± /BC. /BG/BL /BD/BC/BI/BE/BH /BK/BK/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BK/BE/CD/D7/CX/D2/CV σφ→π /BCγ /CU/D6/D3/D1 /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CP/D2/CS /D1ρ /BP /BJ/BJ/BH. /BL/BJ /C5/CT/CE /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D8/CW/CT/CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CW/CP/D7/CT /D3/CU ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/D5/D9/CP/D0 /D8/D3 /B4 − /BD/BC. /BE± /BJ. /BC/B5◦/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BD/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BD/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BD/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BD/BF /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BH/BK /B7/BE. /BG/BI − /BD. /BI/BG± /BD. /BH/BI /BD/BA/BE/C5 /BK/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BK/BF/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CX/D2 /D0/CT/D7/D7 /D8/CW/CP/D2 /BF σ /BA/BK/BG/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU σ /B4 /CT /B7/CT−→ηγ /B5 /DB/CX/D8/CW η→ /BFπ /BC/CP/D2/CSη→π /B7π−π /BC/B8/CP /D2 /CS/AC/DC/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BB /BU /B4 η→π /B7π−π /BC/B5/BP /BD. /BG/BG± /BC. /BC/BG/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1 /D8 /CW /CT/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BK/BH/BY /D6/D3/D1 /D8/CW/CT η→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5/BP /BF/BL . /BG/BF± /BC. /BE/BI/B1/BA/BK/BI/BY /D6/D3/D1 /D8/CW/CT η→ /BFπ /BC/CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BP /B4/BF/BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/BA/BK/BJ/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8/CP/D2/CSρ /B4/BD/BG/BH/BC/B5 /B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA/BK/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D4 /CT/CP/CZ/BA ρ /B4/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig π±η/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π±η/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π±η/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π±η/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BI/BC< /BI/BC< /BI/BC< /BI/BC/BK/BG /BY/BX/CA/BU/BX/C4 /BI/BI /C0/BU/BV ± π±/D4 /CP/CQ /D3/DA/CT /BE/BA/BH/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig π±π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig π±π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig π±π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BE/BC< /BE/BC< /BE/BC< /BE/BC/BK/BG /BY/BX/CA/BU/BX/C4 /BI/BI /C0/BU/BV ± π±/D4 /CP/CQ /D3/DA/CT /BE/BA/BH ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BH± /BG/BC /C2/BT/C5/BX/CB /BI/BI /C0/BU/BV /B7 /BE/BA/BDπ /B7/D4 /BI/BC/BG /BI/BC/BG/BI/BC/BG /BI/BC/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BJ/BJ/BC/B5 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BI /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BI /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BI /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI/BC± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BG. /BI/BC± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BG. /BI/BC± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BG. /BI/BC± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BG. /BI± /BC. /BE± /BC. /BE /BG. /BI± /BC. /BE± /BC. /BE/BG. /BI± /BC. /BE± /BC. /BE /BG. /BI± /BC. /BE± /BC. /BE/BT/C6/CC/C1/C8/C7 /CE /BK/BL /CB/C1/BZ/C5 π−/BV/D9→ µ /B7µ−π−/BV/D9 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BE /B7/BD. /BI − /BF. /BI /BK/BL/CA/C7/CC/C0/CF/BX/C4/C4 /BI/BL /BV/C6/CC/CA /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BH. /BI± /BD. /BH /BL/BC/CF/BX/C0/C5/BT/C6/C6 /BI/BL /C7/CB/C8/C3 /BD/BEπ−/BV/B8/BY /CT/BL. /BJ /B7/BF. /BD − /BF. /BF /BL/BD/C0/CH /BT/C5/CB /BI/BJ /C7/CB/C8/C3 /BD/BDπ−/C4/CX/B8 /C0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BC± /BC. /BC/BH /BL/BE/BU/BX/C6/BT/C3/CB/BT/CB /BJ/BE /C7/CB/C8/C3 /CT /B7/CT−→π /B7π−/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BC/BC± /BC. /BE/BD /C7/CD/CA /BY/C1/CC /BF. /BC/BC± /BC. /BE/BD /C7/CD/CA /BY/C1/CC/BF. /BC/BC± /BC. /BE/BD /C7/CD/CA /BY/C1/CC /BF. /BC/BC± /BC. /BE/BD /C7/CD/CA /BY/C1/CC/BE. /BL/BC± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BC± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BC± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BC± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK/BC± /BC. /BF/BG± /BC. /BC/BF /BF/BF/CZ /BL/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BJ /BU /CB/C6/BW /BC. /BI/DF /BD. /BF/BK /CT /B7/CT−→ηγ/BF. /BI± /BC. /BL /BL/BG/BT/C6/BW/CA/BX/CF/CB /BJ/BJ /BV/C6/CC/CA /BC /BI/BA/BJ/DF /BD/BC γ /BV/D9 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BE/BD± /BD. /BF/BL± /BC. /BE/BC /BD/BJ/BA/BG/CZ /BL/BH, /BL/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BF. /BF/BL± /BC. /BG/BE± /BC. /BE/BF /BL/BG, /BL/BJ, /BL/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BD. /BL /B7/BC. /BI − /BC. /BK /BL/BL/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BI /CA/CE/CD/BX /BC/BA/BH/BG/B9/BD/BA/BC/BG /CT /B7/CT−→ηγ/BG. /BC± /BD. /BD /BL/BG, /BL/BI/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC /BD. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC/BD. /BK± /BC. /BL/C7 /CD /CA /BY /C1 /CC /BD. /BK± /BC. /BL/C7 /CD /CA /BY /C1 /CC/BD. /BK± /BC. /BL± /BC. /BF /BD. /BK± /BC. /BL± /BC. /BF/BD. /BK± /BC. /BL± /BC. /BF /BD. /BK± /BC. /BL± /BC. /BF/BD/BH/BF /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV/C5/BW/BE /BC. /BI/DF/BC. /BL/BJ /CT /B7/CT−→ π /B7π−π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC /BL/BC /C3/CD/CA/BW /BT/BW/CI/BX /BK/BK /C7/C4 /CH /BT /CT /B7/CT−→ π /B7π−π /B7π−/A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BG /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH /BL/BC /BX/CA/BU/BX /BI/BL /C0/BU/BV /BC /BE/BA/BH/DF/BH/BA/BK γ /D4 < /BE/BC /BV/C0/CD/C6/BZ /BI/BK /C0/BU/BV /BC /BF/BA/BE/B8/BG/BA/BE π−/D4 < /BE/BC /BL/BC /C0/CD/CB/C7/C6 /BI/BK /C0/C4/BU/BV /BC /BD/BI/BA/BCπ−/D4 < /BK/BC /C2/BT/C5/BX/CB /BI/BI /C0/BU/BV /BC /BE/BA/BDπ /B7/D4/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BD /B7/BC. /BH/BG − /BC. /BF/BI± /BC. /BF/BG /BD/BA/BE/C5 /BD/BC/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC/CT /B7/CT−→ π /B7π−π /BC < /BD. /BE /BL/BC /CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BK /BU /C6/BW /CT /B7/CT−→ π /B7π−π /BC/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BC/BD /BU/CA/BT/C5/C7/C6 /BK/BI /CA/CE/CD/BX /BC /C2/ψ→ωπ /BC < /BC. /BC/BD /BK/BG /BD/BC/BD/BT/BU/CA/BT/C5/CB /BJ/BD /C0/BU/BV /BC /BF/BA/BJπ /B7/D4/A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BK/BJ /BV /C6/BW /BC /CT /B7/CT−→ π /B7π−π /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE /BL/BC /C3/CD/CA/BW /BT/BW/CI/BX /BK/BI /C7/C4 /CH /BT /BC /CT /B7/CT−→ π /B7π−π /BCπ /BC/A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI/BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BI /BD/BC/BE/BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /C6/BW /CT /B7/CT−→π /B7π−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BD/BD± /BC. /BC/BC/BD/BG /BD/BC/BF/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BK /C6/BW /CT /B7/CT−→π /B7π−γ < /BC. /BC/BC/BH /BL/BC /BD/BC/BG/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BK /C6/BW /CT /B7/CT−→π /B7π−γ /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BE/BD /B7/BD. /BE/BK − /BD. /BD/BK± /BC. /BF/BL /BD/BK/BI/BK/BC /BD/BC/BH, /BD/BC/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ π /BCγ/BH. /BE/BE± /BD. /BD/BJ± /BC. /BJ/BH /BF/BI/BH/BC/BC /BD/BC/BI, /BD/BC/BJ/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCγ/BI. /BK± /BD. /BJ /BD/BC/BK/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BI /CA/CE/CD/BX /BC/BA/BH/BG/B9/BD/BA/BC/BG /CT /B7/CT−→ π /BCγ/BJ. /BL± /BE. /BC /BD/BC/BI/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BT /BV/C5/BW/BE /BC/BA/BJ/BE/B9/BC/BA/BK/BG /CT /B7/CT−/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BT /BV/C5/BW/BE /BC/BA/BJ/BE/B9/BC/BA/BK/BG /CT /B7/CT−/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC /BG. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC/BG. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC /BG. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC/BG. /BH /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BE /B7/BD. /BH − /BD. /BF± /BC. /BI /BD/BL/BC /BD/BC/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BU /BV/C5/BW/BE /BC. /BI/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCπ /BCγ/BG. /BD /B7/BD. /BC − /BC. /BL± /BC. /BF /BE/BL/BH /BD/BD/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BE /BY /CB/C6/BW /BC. /BF/BI/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCπ /BCγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BK /B7/BF. /BG − /BD. /BK± /BC. /BH /BI/BF /BD/BD/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BZ /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BK/BL/C8 /D3/D7/D7/CX/CQ/D0/DD /D0/CP /D6/CV/CTρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D0/CT/CP/CS/D7 /D9/D7 /D8/D3 /CX/D2/CR/D6/CT/CP/D7/CT /D8/CW/CT /D1/CX/D2/D9/D7 /CT/D6/D6/D3 /D6/BA/BL/BC/CA/CT/D7/D9/D0/D8 /CR/D3/D2/D8/CP/CX/D2/D7 /BD/BD ± /BD/BD/B1 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /CB/CD/B4/BF/B5 /CU/D3 /D6 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT/BA /CC/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT/CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D8/CP/CZ /CT/D7 /CP/CR/CR/D3/D9/D2/D8 /D3/CU /D4 /D3/D7/D7/CX/CQ/D0/CT ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CP/D2/CS /D8/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CP/CV/D6/CT/CT/D7 /DB/CX/D8/CW /D8/CW/CT/D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/CU ω→µ /B7µ−/CU/D6/D3/D1 /D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BL/BD/C0/CH /BT/C5/CB /BI/BJ/B3/D7 /D1/CP/D7/D7 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /BE/BC /C5/CT/CE/BA /CC/CW/CT ω /D6/CT/CV/CX/D3/D2 /DB /CP/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BL/BE/CC/CW/CTρ/prime/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D8/CP/CZ /CT/D2 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/BA/BL/BF/BT /BV/C0/BT/CB/C7 /CE/BC /BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ρ /B4/BJ/BJ/BC/B5→ηγ /B5/CL× /CJ/BU/B4ρ /B4/BJ/BJ/BC/B5→ /CT /B7/CT−/B5/CL /BP /B4/BD . /BF/BE± /BC. /BD/BG±/BC. /BC/BK/B5× /BD/BC− /BK/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ρ /B4/BJ/BJ/BC/B5→ /CT /B7/CT−/B5/BP/B4 /BG . /BJ/BD± /BC. /BC/BH/B5× /BD/BC− /BH/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BL/BG/CB/D3/D0/D9/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/BL/BH/CD/D7/CX/D2/CV /BU/B4 ρ→ /CT /B7/CT−/B5/BP /B4 /BG . /BI/BJ± /BC. /BC/BL/B5× /BD/BC− /BH/CP/D2/CS /BU/B4 η→γγ /B5/BP /BF /BL . /BG/BF± /BC. /BE/BI/B1/BA/BL/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4ηγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BL/BJ/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8/CP/D2/CSρ /B4/BD/BG/BH/BC/B5 /B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA/BL/BK/CD/D7/CX/D2/CV /BU/B4 ρ→ /CT /B7/CT−/B5/BP/B4 /BG . /BJ/BH± /BC. /BD/BC/B5× /BD/BC− /BH/CU/D6/D3/D1 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BE /CP/D2/CS /BU/B4 η→/BFπ /BC/B5/BP /B4 /BF /BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/BA/BL/BL/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/B8 /CP/D2/CS /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/CP /D8/D6/CX/CP/D2/CV/D0/CT /CP/D2/D3/D1/CP/D0/DD /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /BV/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BD/BC/BC/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CX/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BF σ /BA/BD/BC/BD/C5/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/B8 /CP/D7/D7/D9/D1/CT/D7 /C1 /BP/BD /B8/BE /B8 /D3 /D6/BF/CU /D3 /D6 /D8/CW/CT /BF π /D7/DD/D7/D8/CT/D1/BA/BD/BC/BE/BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CU/D6/D3/D1 /CP /CS/CT/CR/CP /DD /D4/CX/D3/D2 /CP/D2/CS /CU/D3 /D6 /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /CP/CQ /D3/DA/CT /BH/BC /C5/CT/CE/BA/BD/BC/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/BA/BD/BC/BG/CB/D8/D6/D9/CR/D8/D9/D6/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2 /CS/D9/CT /D8/D3 /D5/D9/CP /D6/CZ /D6/CT/CP /D6/D6/CP/D2/CV/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /BA/BD/BC/BH/CD/D7/CX/D2/CV /BU/B4 ρ→ /CT /B7/CT−/B5/BP /B4 /BG . /BI/BJ± /BC. /BC/BL/B5× /BD/BC− /BH/BA/BD/BC/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /BCγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BD/BC/BJ/CD/D7/CX/D2/CV /BU/B4 ρ→ /CT /B7/CT−/B5/BP /B4 /BG . /BH/BG± /BC. /BD/BC/B5× /BD/BC− /BH/BA/BD/BC/BK/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/B8 /CP/D2/CS /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/CP /D8/D6/CX/CP/D2/CV/D0/CT /CP/D2/D3/D1/CP/D0/DD /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BD/BC/BL/CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0 /CE/C5/BW /D1/CT/CR/CW/CP/D2/CX/D7/D1 ρ→ωπ /BC/B8ω→π /BCγ /B8/CP/D2/CS /D8/CW/CT /D2/CT/DB /CS/CT/CR/CP /DD/D1 /D3 /CS /CT ρ→ /CU/BC /B4/BI/BC/BC/B5 γ /B8 /CU/BC /B4/BI/BC/BC/B5 →π /BCπ /BC/DB/CX/D8/CW /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B4/BE. /BC /B7/BD. /BD − /BC. /BL± /BC. /BF/B5× /BD/BC− /BH/CS/CX/AB/CT/D6/CX/D2/CV /CU/D6/D3/D1 /DE/CT/D6/D3 /CQ /DD /BE/BA/BC /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/BD/BD/BC/CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0 /CE/C5/BW /D1/CT/CR/CW/CP/D2/CX/D7/D1 ρ→ωπ /BC/B8ω→π /BCγ/CP/D2/CS /D8/CW/CT /D2/CT/DB /CS/CT/CR/CP /DD/D1 /D3 /CS /CT ρ→ /CU/BC /B4/BI/BC/BC/B5 γ /B8 /CU/BC /B4/BI/BC/BC/B5 →π /BCπ /BC/DB/CX/D8/CW /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B4/BD. /BL /B7/BC. /BL − /BC. /BK± /BC. /BG/B5× /BD/BC− /BH/CS/CX/AB/CT/D6/CX/D2/CV /CU/D6/D3/D1 /DE/CT/D6/D3 /CQ /DD/BE. /BG /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BT /BV/C0/BT/CB/C7 /CE/BC /BC /BZ /BA/BD/BD/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BV/C0/BT/CB/C7 /CE/BC /BE /BY /BA ρ /B4/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /BV/C0/BT/CB/C7 /CE /BC/BJ/BU /C8/CA /BW/BJ/BI /BC/BJ/BJ/BD/BC/BD /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /C8/C4 /BU/BI/BG/BK /BE/BK /CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BI /C2/BX/CC/C8 /BD/BC/BF /BF/BK/BC /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BD/BF/BC /BG/BF/BJ/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BD/BG/BC/BD/BI /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BI /C2/BX/CC/C8/C4 /BK/BG /BG/BD/BF /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BG /BG/BL/BD/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BH/BT /C2/BX/CC/C8 /BD/BC/BD /BD/BC/BH/BF /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 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/BV/C7/C4/CD/B7/B5/CG/CD/C7/C6/BZ /BI/BE /C8/CA /BD/BE/BK /BD/BK/BG/BL /C0/BA /C6/CV/D9/DD /CT/D2 /C6/CV/D3 /CR/B8 /BZ/BA/CA/BA /C4/DD/D2/CR/CW /B4/C4/CA/C4/B5/BT/C6/BW/BX/CA/CB/C7/C6 /BI/BD /C8/CA/C4 /BI /BF/BI/BH /C2/BA/BT/BA /BT/D2/CS/CT/D6/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BX/CA/CF/C1/C6 /BI/BD /C8/CA/C4 /BI /BI/BE/BK /BT/BA/CA/BA /BX/D6/DB/CX/D2 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B5 ω /B4/BJ/BK/BE/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ω /B4/BJ/BK/BE/B5 /C5/BT/CB/CBω /B4/BJ/BK/BE/B5 /C5/BT/CB/CBω /B4/BJ/BK/BE/B5 /C5/BT/CB/CBω /B4/BJ/BK/BE/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BK/BE. /BI/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BK/BE. /BI/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BK/BE. /BI/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BK/BE. /BI/BH± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BJ/BK/BF. /BE/BC± /BC. /BD/BF± /BC. /BD/BI /BD/BK/BI/BK/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ π /BCγ/BJ/BK/BE. /BI/BK± /BC. /BC/BL± /BC. /BC/BG /BD/BD/BE/BC/BC /BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BJ/BK/BE. /BJ/BL± /BC. /BC/BK± /BC. /BC/BL /BD/BA/BE/C5 /BE/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BJ/BK/BE. /BJ± /BC. /BD± /BD. /BH /BD/BL/BH/BC/BC /CF/CD/CA/CI/C1/C6/BZ/BX/CA /BL/BH /CB/C8/BX/BV /BD/BA/BF/BF /D4/CS→ /BF/C0/CTω/BJ/BK/BD. /BL/BI± /BC. /BD/BJ± /BC. /BK/BC /BD/BD/CZ /BF/BT/C5/CB/C4/BX/CA /BL/BG /BV /BV/BU/BT/CA /BC. /BC /D4/D4→ωηπ /BC/BJ/BK/BE. /BC/BK± /BC. /BF/BI± /BC. /BK/BE /BF/BG/BI/BF /BG/BT/C5/CB/C4/BX/CA /BL/BG /BV /BV/BU/BT/CA /BC. /BC /D4/D4→ωηπ /BC/BJ/BK/BD. /BL/BI± /BC. /BD/BF± /BC. /BD/BJ /BD/BH/CZ /BT/C5/CB/C4/BX/CA /BL/BF /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ωπ /BCπ /BC/BJ/BK/BE. /BG± /BC. /BE /BE/BJ/BC/CZ /CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /D4/D4→ /BEπ /B7/BEπ−π /BC/BJ/BK/BE. /BE± /BC. /BG /BD/BG/BK/BK /C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /BU /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−π /BC/BJ/BK/BE. /BG± /BC. /BH /BJ/BC/BC/BC /BH/C3/BX/CH/C6/BX /BJ/BI /BV/C6/CC/CA π−/D4→ω /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BK/BD. /BJ/BK± /BC. /BD/BC /BI/BU/BT/CA/C3 /C7 /CE /BK/BJ /BV/C5/BW /CT /B7/CT−→π /B7π−π /BC/BJ/BK/BF. /BF± /BC. /BG /BG/BF/BF /BV/C7/CA/BW/C1/BX/CA /BK/BC /BW/C5/BD /CT /B7/CT−→π /B7π−π /BC/BJ/BK/BE. /BH± /BC. /BK /BF/BF/BE/BI/BC /CA/C7/C7/CB /BK/BC /CA/CE/CD/BX /BC/BA/BC/DF/BF/BA/BI /D4/D4/BJ/BK/BE. /BI± /BC. /BK /BF/BC/BC/BC /BU/BX/C6/C3/C0/BX/C1/CA/C1 /BJ/BL /C7/C5/BX/BZ /BL/DF/BD/BEπ±/D4/BJ/BK/BD. /BK± /BC. /BI /BD/BG/BF/BC /BV/C7/C7/C8/BX/CA /BJ/BK /BU /C0/BU/BV /BC/BA/BJ/DF/BC/BA/BK /D4/D4→ /BHπ/BJ/BK/BE. /BJ± /BC. /BL /BH/BF/BH /CE /BT/C6/BT/C8/BX/C4/BA/BA/BA /BJ/BK /C0/BU/BV /BJ/BA/BE /D4/D4→ /D4/D4ω/BJ/BK/BF. /BH± /BC. /BK /BE/BD/BC/BC /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV /BD/BDπ−/D4→ω /D2/BJ/BK/BE. /BH± /BC. /BK /BG/BD/BK /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BJ/BK/BF. /BG± /BD. /BC /BE/BG/BK /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BD /C0/BU/BV /BC/BA/BC /D4 /D4→ /C3 /B7/C3−ω/BJ/BK/BD. /BC± /BC. /BI /BH/BD/BC /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BD /C0/BU/BV /BC/BA/BC /D4 /D4→ /C3/BD /C3/BDω/BJ/BK/BF. /BJ± /BD. /BC /BF/BH/BK/BF /BJ/BV/C7 /CH/C6/BX /BJ/BD /C0/BU/BV /BF/BA/BJπ /B7/D4→/D4π /B7π /B7π−π /BC/BJ/BK/BG. /BD± /BD. /BE /BJ/BH/BC /BT/BU/CA/BT/C5/C7 /CE/C1/BA/BA/BA /BJ/BC /C0/BU/BV /BF/BA/BLπ−/D4/BJ/BK/BF. /BE± /BD. /BI /BK/BU/C1/BZ/BZ/CB /BJ/BC /BU /BV/C6/CC/CA < /BG/BA/BDγ /BV→π /B7π−/BV/BJ/BK/BE. /BG± /BC. /BH /BE/BG/BC/BC /BU/C1/CI/CI/BT/CA/CA/C1 /BI/BL /C0/BU/BV /BC/BA/BC /D4/D4/BD/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV /BA/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BF/BY /D6/D3/D1 /D8/CW/CT η→γγ /CS/CT/CR/CP /DD /BA/BG/BY /D6/D3/D1 /D8/CW/CT η→ /BFπ /BC/CS/CT/CR/CP /DD /BA/BH/C7/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /D8/CW/D6/CT/D7/CW/D3/D0/CS/B9/CR/D6/D3/D7/D7/CX/D2/CV /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /C5/CP/D7/D7 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /BP /BG/BA/BK /C5/CT/CE /BY/CF/C0/C5/BA/BI/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D9/D2/CS/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BJ/BY /D6/D3/D1 /CQ /CT/D7/D8/B9/D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /D7/CP/D1/D4/D0/CT /D3/CU /BV/C7 /CH/C6/BX /BJ/BD/BA/BK/BY /D6/D3/D1ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CX/D2 /D8/CW/CT π /B7π−/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D7/D7/D9/D1/CX/D2/CV ω /DB/CX/CS/D8/CW /BD/BE/BA/BI /C5/CT/CE/BA /BI/BC/BI /BI/BC/BI/BI/BC/BI /BI/BC/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ω /B4/BJ/BK/BE/B5 WEIGHTED AVERAGE 782.65 ±0.12 (Error scaled by 1.9) KEYNE 76 CNTR 0.2KURDADZE 83B OLYA 1.2WEIDENAUER 93 ASTE 1.5AMSLER 93B CBAR 10.3AMSLER 94C CBARAMSLER 94C CBARWURZINGER 95 SPECACHASOV 03D RVUE 1.4AKHMETSHIN 04 CMD2 0.1AKHMETSHIN 05 CMD2 7.2χ2 22.0 (Confidence Level = 0.001) 781 782 783 784 785 ω /B4/BJ/BK/BE/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 ω /B4/BJ/BK/BE/B5 /CF/C1/BW/CC/C0ω /B4/BJ/BK/BE/B5 /CF/C1/BW/CC/C0ω /B4/BJ/BK/BE/B5 /CF/C1/BW/CC/C0ω /B4/BJ/BK/BE/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BG/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BG/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BG/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BI/BK± /BC. /BE/BF± /BC. /BD/BC /BD/BD/BE/BC/BC /BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BK. /BI/BK± /BC. /BC/BG± /BC. /BD/BH /BD/BA/BE/C5 /BD/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BK. /BE± /BC. /BF /BD/BL/BH/BC/BC /CF/CD/CA/CI/C1/C6/BZ/BX/CA /BL/BH /CB/C8/BX/BV /BD/BA/BF/BF /D4/CS→ /BF/C0/CTω/BK. /BG± /BC. /BD /BD/BD/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BK/BJ /C6/BW /CT /B7/CT−→π /B7π−π /BC/BK. /BF/BC± /BC. /BG/BC /BU/BT/CA/C3 /C7 /CE /BK/BJ /BV/C5/BW /CT /B7/CT−→π /B7π−π /BC/BL. /BK± /BC. /BL /BD/BG/BK/BK /C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /BU /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−π /BC/BL. /BC± /BC. /BK /BG/BF/BF /BV/C7/CA/BW/C1/BX/CA /BK/BC /BW/C5/BD /CT /B7/CT−→π /B7π−π /BC/BL. /BD± /BC. /BK /BG/BH/BD /BU/BX/C6/BT/C3/CB/BT/CB /BJ/BE /BU /C7/CB/C8/C3 /CT /B7/CT−→π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE± /BE /BD/BG/BF/BC /BV/C7/C7/C8/BX/CA /BJ/BK /BU /C0/BU/BV /BC/BA/BJ/DF/BC/BA/BK /D4/D4→ /BHπ/BL. /BG± /BE. /BH /BE/BD/BC/BC /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV /BD/BDπ−/D4→ω /D2/BD/BC. /BE/BE± /BC. /BG/BF /BE/BC/BC/BC/BC /BD/BE/C3/BX/CH/C6/BX /BJ/BI /BV/C6/CC/CA π−/D4→ω /D2/BD/BF. /BF± /BE /BG/BD/BK /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BD/BC. /BH± /BD. /BH /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BE /C0/BU/BV /BE/BA/BD/BK /C3−/D4/BJ. /BJ/BC± /BC. /BL± /BD. /BD/BH /BL/BG/BC /BU/CA/C7 /CF/C6 /BJ/BE /C5/C5/CB /BE/BA/BHπ−/D4→ /D2 /C5/C5/BD/BC. /BF± /BD. /BG /BH/BD/BC /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BD /C0/BU/BV /BC/BA/BC /D4 /D4→ /C3/BD /C3/BDω/BD/BE. /BK± /BF. /BC /BE/BG/BK /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BD /C0/BU/BV /BC/BA/BC /D4 /D4→ /C3 /B7/C3−ω/BL. /BH± /BD. /BC /BF/BH/BK/BF /BV/C7 /CH/C6/BX /BJ/BD /C0/BU/BV /BF/BA/BJπ /B7/D4→/D4π /B7π /B7π−π /BC/BL/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV /BA/BD/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BD/BD/CA/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA/BD/BE/C7/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /D8/CW/D6/CT/D7/CW/D3/D0/CS/B9/CR/D6/D3/D7/D7/CX/D2/CV /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /C5/CP/D7/D7 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /BP /BG/BA/BK /C5/CT/CE /BY/CF/C0/C5/BA ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BJ/BK/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDπ /B7π−π /BC/B4/BK/BL. /BE± /BC. /BJ /B5/B1/A0/BEπ /BCγ /B4 /BK. /BL/BE± /BC. /BE/BG/B5 /B1 /CB/BP/BD/BA/BD/A0/BFπ /B7π−/B4 /BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /B5/B1 /CB/BP/BD/BA/BE/A0/BG /D2/CT/D9/D8/D6/CP/D0/D7 /B4/CT/DC/CR/D0/D9/CS/CX/D2/CV π /BCγ /B5 /B4 /BD. /BH /B7/BJ. /BG − /BD. /BC /B5× /BD/BC− /BF/A0/BHηγ /B4 /BG. /BI± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BIπ /BC/CT /B7/CT−/B4 /BJ. /BJ± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BJπ /BCµ /B7µ−/B4 /BL. /BI± /BE. /BF /B5× /BD/BC− /BH/A0/BKη /CT /B7/CT−/A0/BL /CT /B7/CT−/B4 /BJ. /BD/BI± /BC. /BD/BE/B5× /BD/BC− /BH/CB/BP/BD/BA/BD/A0/BD/BCπ /B7π−π /BCπ /BC< /BE /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BDπ /B7π−γ < /BF. /BI × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BD/BEπ /B7π−π /B7π−< /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BFπ /BCπ /BCγ /B4 /BI. /BJ± /BD. /BD /B5× /BD/BC− /BH/A0/BD/BGηπ /BCγ < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BHµ /B7µ−/B4 /BL. /BC± /BF. /BD /B5× /BD/BC− /BH/A0/BD/BI /BFγ < /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BD/BJηπ /BC/BV < /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BK /BFπ /BC/BV < /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BD/BH /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG/BK /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BD/BC /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BF/BH/BA/BG /CU/D3 /D6 /BF/BL /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE /BE/BJ/DC/BF − /BD/BK − /BH/DC/BG − /BL/BF− /BH/BI /BD/DC/BH /BJ /BD/BC − /BD− /BD/BC/DC/BI − /BD /BC /BC /BC /BC/DC/BJ /BC /BC /BC /BC /BC /BC/DC/BL − /BG/BE− /BH/BF /BK /BH/BF− /BD/BL /BD /BC/DC/BD/BF /BD /BF /BC− /BE /BC /BC /BC− /BE/DC/BD/BH /BC /BC /BC /BC /BC /BC /BC /BC /BC /DC/BD /DC/BE /DC/BF /DC/BG /DC/BH /DC/BI /DC/BJ /DC/BL /DC/BD/BF ω /B4/BJ/BK/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ω /B4/BJ/BK/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ω /B4/BJ/BK/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ω /B4/BJ/BK/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig π /BCγ/parenrightbig/A0/BE /A0/parenleftbig π /BCγ/parenrightbig/A0/BE /A0/parenleftbig π /BCγ/parenrightbig/A0/BE /A0/parenleftbig π /BCγ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BK/BK± /BD/BE± /BE/BJ /BF/BI/BH/BC/BC /BD/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→π /BCγ/BJ/BI/BG± /BH/BD /BD/BC/BI/BE/BH /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BD/BF/CD/D7/CX/D2/CV /A0ω /BP/BK. /BG/BG± /BC. /BC/BL /C5/CT/CE /CP/D2/CS /BU/B4 ω→π /BCγ /B5/CU /D6 /D3 /D1 /BT /BV/C0/BT/CB/C7 /CE/BC /BF /BA/A0/parenleftbig ηγ/parenrightbig/A0/BH /A0/parenleftbig ηγ/parenrightbig/A0/BH /A0/parenleftbig ηγ/parenrightbig/A0/BH /A0/parenleftbig ηγ/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD± /BE. /BH /BD/BG/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/BD/BG/CD/D7/CX/D2/CV /A0ω /BP/BK. /BG± /BC. /BD /C5/CT/CE /CP/D2/CS /BU/B4 ω→ηγ /B5 /CU/D6/D3/D1 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BC± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BI/BC± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BC± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BL/BD± /BC. /BC/BD/BH /BD/BD/BE/BC/BC /BD/BH, /BD/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BC. /BI/BH/BF± /BC. /BC/BC/BF± /BC. /BC/BE/BD /BD/BA/BE/C5 /BD/BJ/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BI/BC/BC± /BC. /BC/BF/BD /BD/BC/BI/BE/BH /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BD/BH/CD/D7/CX/D2/CV /BU/B4 ω→π /B7π−π /BC/B5/BP/BC. /BK/BL/BD± /BC. /BC/BC/BJ /CP/D2/CS /A0/D8/D3/D8/CP/D0 /BP/BK. /BG/BG± /BC. /BC/BL /C5/CT/CE/BA/BD/BI/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV /BA/BD/BJ/CD/D7/CX/D2/CV /BT /BV/C0/BT/CB/C7 /CE /BC/BF/B8 /BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CP/D2/CS /BU/B4 ω→π /B7π−/B5/BP /B4 /BD . /BJ/BC± /BC. /BE/BK/B5/B1/BA ω /B4/BJ/BK/BE/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BJ/BK/BE/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BJ/BK/BE/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BJ/BK/BE/B5 /A0/B4 /CT /B7/CT−/B5/A0/B4/CX/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BD /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BD /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BD /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BF/BL± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BI. /BF/BL± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BI. /BF/BL± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BI. /BF/BL± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BI. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BI. /BE/BG± /BC. /BD/BD± /BC. /BC/BK /BD/BD/BA/BE/CZ /BD/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BI. /BJ/BC± /BC. /BC/BI± /BC. /BE/BJ /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−π /BCγ/BI. /BJ/BG± /BC. /BC/BG± /BC. /BE/BG /BD/BA/BE/C5 /BD/BL, /BE/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BI. /BF/BJ± /BC. /BF/BH /BD/BL/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /B7π−π /BC/BI. /BG/BH± /BC. /BE/BG /BD/BL/BU/BT/CA/C3 /C7 /CE /BK/BJ /BV/C5/BW /CT /B7/CT−→π /B7π−π /BC/BH. /BJ/BL± /BC. /BG/BE /BD/BG/BK/BK /BD/BL/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /BU /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−π /BC/BH. /BK/BL± /BC. /BH/BG /BG/BF/BF /BD/BL/BV/C7/CA/BW/C1/BX/CA /BK/BC /BW/C5/BD /CT /B7/CT−→π /B7π−π /BC/BJ. /BH/BG± /BC. /BK/BG /BG/BH/BD /BD/BL/BU/BX/C6/BT/C3/CB/BT/CB /BJ/BE /BU /C7/CB/C8/C3 /CT /B7/CT−→π /B7π−π /BC/BD/BK/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV /BA/BD/BL/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D4 /CT/CP/CZ/BA/BE/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BE /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BE /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BE /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /BCγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BE /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BF/BL± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BI. /BF/BL± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BI. /BF/BL± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BI. /BF/BL± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BI. /BG/BH± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BH± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BH± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BH± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BJ± /BC. /BD/BG± /BC. /BF/BL /BD/BK/BI/BK/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→π /BCγ/BI. /BH/BC± /BC. /BD/BD± /BC. /BE/BC /BF/BI/BH/BC/BC /BE/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCγ/BI. /BF/BG± /BC. /BE/BD± /BC. /BE/BD /BD/BC/BI/BE/BH /BE/BE/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BE/BD/CD/D7/CX/D2/CV σφ→π /BCγ /CU/D6/D3/D1 /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CP/D2/CS /D1ω /BP /BJ/BK/BE. /BH/BJ /C5/CT/CE /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D8/CW/CT/CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CW/CP/D7/CT /D3/CU ρ /B9ω /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/D5/D9/CP/D0 /D8/D3 /B4 − /BD/BC. /BE± /BJ. /BC/B5◦/BA/BE/BE/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D4 /CT/CP/CZ/BA /BI/BC/BJ /BI/BC/BJ/BI/BC/BJ /BI/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ω /B4/BJ/BK/BE/B5 /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig π /B7π−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BE/BH± /BC. /BC/BH/BK± /BC. /BC/BG/BD /BD. /BE/BE/BH± /BC. /BC/BH/BK± /BC. /BC/BG/BD/BD. /BE/BE/BH± /BC. /BC/BH/BK± /BC. /BC/BG/BD /BD. /BE/BE/BH± /BC. /BC/BH/BK± /BC. /BC/BG/BD/BK/BC/BC/CZ /BE/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BI /CB/C6/BW /CT /B7/CT−→π /B7π−/BE/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BH /BT /BA /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BH /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BH /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BH /BB/A0 /BE/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig ηγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BL /A0/BH /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BD± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BF. /BF/BD± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BF. /BF/BD± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BF. /BF/BD± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF. /BD/BK± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BK± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD/BK± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BK± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BC± /BC. /BF/BD± /BC. /BD/BD /BF/BF/CZ /BE/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BJ /BU /CB/C6/BW /BC. /BI/DF/BD. /BF/BK /CT /B7/CT−→ηγ/BF. /BD/BJ /B7/BD. /BK/BH − /BD. /BF/BD± /BC. /BE/BD /BD/BJ/BA/BG/CZ /BE/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BF. /BG/BD± /BC. /BH/BE± /BC. /BE/BD /BE/BF/CZ /BE/BI, /BE/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BE/BG/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU σ /B4 /CT /B7/CT−→ηγ /B5 /DB/CX/D8/CW η→ /BFπ /BC/CP/D2/CSη→π /B7π−π /BC/B8/CP /D2 /CS/AC/DC/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BB /BU /B4 η→π /B7π−π /BC/B5/BP /BD. /BG/BG± /BC. /BC/BG/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BE/BH/BY /D6/D3/D1 /D8/CW/CT η→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5/BP /BF/BL . /BG/BF± /BC. /BE/BI/B1/BA/BE/BI/BY /D6/D3/D1 /D8/CW/CT η→ /BFπ /BC/CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BP /B4/BF/BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/BA/BE/BJ/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8/CP/D2/CSρ /B4/BD/BG/BH/BC/B5 /B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA ω /B4/BJ/BK/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BJ/BK/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BJ/BK/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BJ/BK/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BL/BI/BH± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BG/BK /BD/BA/BE/C5 /BE/BK, /BE/BL/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BK/BK/BC± /BC. /BC/BE/BC± /BC. /BC/BF/BE /BD/BD/BE/BC/BC /BE/BL, /BF/BC/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BV /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BC. /BK/BL/BG/BE± /BC. /BC/BC/BI/BE /BE/BL/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /B7π−π /BC/BE/BK/CD/D7/CX/D2/CV /BT /BV/C0/BT/CB/C7 /CE/BC /BF /B8/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CP/D2/CS /BU/B4 ω→π /B7π−/B5/BP /B4 /BD . /BJ/BC± /BC. /BE/BK/B5/B1/BA/BE/BL/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /B7π−π /BC/B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BF/BC/CD/D7/CX/D2/CV /A0/B4 /CT /B7/CT−/B5/BP/BC. /BI/BC± /BC. /BC/BE /CZ /CT/CE/BA/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BC/BI± /BC. /BE/BC± /BC. /BH/BJ /BD/BK/BI/BK/BC /BF/BD, /BF/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→π /BCγ/BL. /BF/BG± /BC. /BD/BH± /BC. /BF/BD /BF/BI/BH/BC/BC /BF/BE/BT /BV/C0/BT/CB/C7 /CE /BC/BF /CB/C6/BW /BC. /BI/BC/DF/BC. /BL/BJ /CT /B7/CT−→ π /BCγ/BK. /BI/BH± /BC. /BD/BI± /BC. /BG/BE /BD/BA/BE/C5 /BF/BF, /BF/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BK. /BF/BL± /BC. /BE/BG /BL/BL/BJ/BH /BF/BH/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BI /CA/CE/CD/BX /CT /B7/CT−→π /BCγ/BK. /BK/BK± /BC. /BI/BE /BD/BC/BI/BE/BH /BF/BE/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BF/BD/CD/D7/CX/D2/CV /BU/B4 ω→ /CT /B7/CT−/B5/BP /B4/BJ . /BD/BG± /BC. /BD/BF/B5× /BD/BC− /BH/BA/BF/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /BCγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BF/BF/CD/D7/CX/D2/CV /BT /BV/C0/BT/CB/C7 /CE/BC /BF /B8/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CP/D2/CS /BU/B4 ω→π /B7π−/B5/BP /B4 /BD . /BJ/BC± /BC. /BE/BK/B5/B1/BA/BF/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /B7π−π /BC/B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BF/BH/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT/D8/D6/CX/CP/D2/CV/D0/CT /CP/D2/D3/D1/CP/D0/DD /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BL/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BL. /BL/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BL. /BL/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BL. /BL/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BL. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BL/BG± /BC. /BF/BI± /BC. /BF/BK /BF/BI/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BC /BT /CB/C6/BW /CT /B7/CT−→π /B7π−π /BCπ /BC/B8π /BCπ /BCγ/BK. /BG± /BD. /BF /C3/BX/CH/C6/BX /BJ/BI /BV/C6/CC/CA π−/D4→ω /D2/BD/BC. /BL± /BE. /BH /BU/BX/C6/BT/C3/CB/BT/CB /BJ/BE /BV /C7/CB/C8/C3 /CT /B7/CT−→π /BCγ/BK. /BD± /BE. /BC /BU/BT/C4/BW/C1/C6 /BJ/BD /C0/C4/BU/BV /BE/BA/BLπ /B7/D4/BD/BF± /BG /C2/BT /BV/C9/CD/BX/CC /BI/BL /BU /C0/C4/BU/BV /BE/BA/BC/BHπ /B7/D4→π /B7/D4ω ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BJ± /BC. /BE± /BC. /BH /BF/BJ, /BF/BK/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF /BE. /BC/BC /CT /B7/CT−→π /B7π−π /BC/BL. /BL± /BC. /BJ /BF/BJ/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /BCγ/BF/BI/BY /D6/D3/D1σωπ /BC→π /BCπ /BCγ/BC /B4 /D1φ /B5/BBσωπ /BC→π /B7π−π /BCπ /BC/BC /B4 /D1φ /B5 /DB/CX/D8/CW /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BB/BD/BA/BC/BE/BF/BA/BF/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /BCγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BF/BK/CD/D7/CX/D2/CV /BT /BV/C0/BT/CB/C7 /CE /BC/BF/BA /BU/CP/D7/CT/CS /D3/D2 /BD/BA/BE/C5 /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CB/CT/CT /CP/D0/D7/D3 /A0/parenleftbigπ /B7π−/parenrightbig/BB/A0/parenleftbigπ /B7π−π /BC/parenrightbig/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD. /BH/BF /B7/BC. /BD/BD − /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BE /BA/BD. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD. /BG/BI± /BC. /BD/BE± /BC. /BC/BE /BL/BC/BC/CZ /BF/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /CT /B7/CT−→π /B7π−/BD. /BF/BC± /BC. /BE/BG± /BC. /BC/BH /BD/BD/BA/BE/CZ /BG/BC/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BE. /BF/BK /B7/BD. /BJ/BJ − /BC. /BL/BC± /BC. /BD/BK /BH/BA/BG/CZ /BG/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /CB/C6/BW /BD. /BD/DF/BD. /BF/BK /CT /B7/CT−→ π /B7π−π /BC/BE. /BF± /BC. /BH /BU/BT/CA/C3 /C7 /CE /BK/BH /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−/BD. /BI /B7/BC. /BL − /BC. /BJ /C9/CD/BX/C6/CI/BX/CA /BJ/BK /BW/C5/BD /CT /B7/CT−→π /B7π−/BF. /BI± /BD. /BL /BU/BX/C6/BT/C3/CB/BT/CB /BJ/BE /C7/CB/C8/C3 /CT /B7/CT−→π /B7π−••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BJ/BH± /BC. /BD/BD /BG/BA/BH/C5 /BG/BE/BT /BV/C0/BT/CB/C7 /CE /BC/BH /BT /CB/C6/BW /CT /B7/CT−→π /B7π−/BE. /BC/BD± /BC. /BE/BL /BG/BF/BU/BX/C6/BT /CH/C7/CD/C6 /BC/BF /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD. /BL± /BC. /BF /BG/BG/BZ/BT/CA/BW/C6/BX/CA /BL/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BE. /BF± /BC. /BG /BG/BH/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8µ /B7µ−/BD. /BC± /BC. /BD/BD /BG/BI/CF/C1/BV/C3/C4/CD/C6/BW /BJ/BK /BT/CB/C8/C3 /BF/B8/BG/B8/BI π±/C6/BD. /BE/BE± /BC. /BF/BC /BT/C4 /CE/BX/C6/CB/C4/BX/BU/BA/BA/BA /BJ/BD /BV /BV/C6/CC/CA /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD. /BF /B7/BD. /BE − /BC. /BL /C5/C7/BY/BY/BX/C1/CC /BJ/BD /C0/BU/BV /BE/BA/BK/B8/BG/BA/BJ γ /D4/BC. /BK/BC /B7/BC. /BE/BK − /BC. /BE/BC /BG/BJ/BU/C1/BZ/BZ/CB /BJ/BC /BU /BV/C6/CC/CA /BG. /BEγ /BV→π /B7π−/BV/BF/BL/BT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ/B8 /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BI/B8 /CP/D2/CS /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BH/BA /BG/BC/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BE/BA/BG/BD/BY /D6/D3/D1 /D8/CW/CT /D1π /B7π− /D7/D4 /CT/CR/D8/D6/D9/D1 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D3/CU /D8/CW/CT ρπ /CP/D2/CSωπ/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/BE/CD/D7/CX/D2/CV /A0/B4 ω→ /CT /B7/CT−/B5 /CU/D6/D3/D1 /D8/CW/CT /BE/BC/BC/BG /BX/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B4/C8/BW/BZ /BC/BG/B5/BA/BG/BF/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BE /CX/D2 /D8/CW/CT /CW/CX/CS/CS/CT/D2 /D0/D3 /CR/CP/D0 /D7/DD/D1/D1/CT/D8/D6/DD /D1/D3 /CS/CT/D0/BA/BG/BG/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/BA/BG/BH/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH /CX/D2 /D8/CW/CT /CW/CX/CS/CS/CT/D2 /D0/D3 /CR/CP/D0 /D7/DD/D1/D1/CT/D8/D6/DD /D1/D3 /CS/CT/D0/BA/BG/BI/BY /D6/D3/D1 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D7/D7/D9/D1/CX/D2/CV /CR/D3/D1/D4/D0/CT/D8/CT /CR/D3/CW/CT/D6/CT/D2/CR/CT/BA/BG/BJ/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D2/CS/CT/D6 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/CQ /DD /BU/BX/C0/CA/BX/C6/BW /BJ/BD /D9/D7/CX/D2/CV /D1/D3 /D6/CT /CP/CR/CR/D9/D6/CP/D8/CT ω→ ρ /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3/BA WEIGHTED AVERAGE 1.49 ±0.13 (Error scaled by 1.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BENAKSAS 72 OSPKQUENZER 78 DM1BARKOV 85 OLYA 2.6ACHASOV 02E SNDAKHMETSHIN 04 CMD2 0.6AKHMETSHIN 07 0.1χ2 3.3 (Confidence Level = 0.194) 012345/A0/parenleftBig π /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BD/CB/CT/CT /CP/D0/D7/D3 /A0/parenleftbigπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ/BE± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BJ/BE± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BJ/BE± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BJ/BE± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BD /B7/BC. /BC/BE/BK − /BC. /BC/BC/BL /BG/BK, /BG/BL/CA/BT /CC/BV/C4/C1/BY/BY /BJ/BE /BT/CB/C8/C3 /BD/BHπ−/D4→ /D2 /BEπ/BC. /BC/BE/BK± /BC. /BC/BC/BI /BG/BK/BU/BX/C0/CA/BX/C6/BW /BJ/BD /BT/CB/C8/C3 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BC/BE/BE /B7/BC. /BC/BC/BL − /BC. /BC/BD /BH/BC/CA/C7/C7/CB /BJ/BC /CA/CE/CD/BX/BG/BK/CC/CW/CT /AC/D8/D8/CT/CS /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT/D7/CT /CS/CP/D8/CP /CX/D7 /BD/BI/BC /C5/CT/CE /CX/D2 /CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D4 /D6/CT/D7/CT/D2/D8 /CP/DA/CT/D6/CP/CV/CT/B8 /D8/CW/D9/D7 /D8/CW/CT ω /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D7 /D3/DA/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BT/D7/D7/D9/D1/CX/D2/CV ρ /DB/CX/CS/D8/CW /BD/BG/BH /C5/CT/CE/BA/BG/BL/CB/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/AB/CT/CR/D8 /D3/CQ/D7/CT/D6/DA/CT/CS/BA /C6/BU /D3/CU ω→ /BFπ /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2/BA/BH/BC/CA/C7/C7/CB /BJ/BC /CR/D3/D1/CQ/CX/D2/CT/D7 /BT/BU/CA/BT/C5/C7 /CE/C1/BV/C0 /BJ/BC /CP/D2/CS /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BC/BA/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BC/BG /BC. /BE/BC± /BC. /BC/BG/BC. /BE/BC± /BC. /BC/BG /BC. /BE/BC± /BC. /BC/BG/BD/BA/BL/BK/C5 /BH/BD/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC/BH/BD/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /BA/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE /B7/A0/BG /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE /B7/A0/BG /B5/BB/A0/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE /B7/A0/BG /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE /B7/A0/BG /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BH± /BC. /BC/BE/BH /BU/C1/CI/CI/BT/CA/CA/C1 /BJ/BD /C0/BU/BV /BC/BA/BC /D4 /D4/BC. /BC/BJ/BL± /BC. /BC/BD/BL /BW/BX/C1/C6/BX/CC /BI/BL /BU /C7/CB/C8/C3 /BD/BA/BHπ−/D4/BC. /BC/BK/BG± /BC. /BC/BD/BH /BU/C7/C4/C4/C1/C6/C1 /BI/BK /BV /BV/C6/CC/CA /BE/BA/BDπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ/BF± /BC. /BC/BD/BK /BG/BE /BU/BT/CB/C1/C4/BX /BJ/BE /BU /BV/C6/CC/CA /BD/BA/BI/BJπ−/D4 /BI/BC/BK /BI/BC/BK/BI/BC/BK /BI/BC/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ω /B4/BJ/BK/BE/B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/A0/BD /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/A0/BD /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/A0/BD /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BE± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BE± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BF /B7/BC. /BC/BD/BD − /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BF /B7/BC. /BC/BD/BD − /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BF /B7/BC. /BC/BD/BD − /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BF /B7/BC. /BC/BD/BD − /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH± /BC. /BC/BG /BG/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BC. /BD/BC± /BC. /BC/BF /BD/BL /BU/BT/CA/BT/CB/C0 /BI/BJ /BU /C0/BU/BV /BC/BA/BC /D4/D4/BC. /BD/BF/BG± /BC. /BC/BE/BI /BK/BH/BC /BW/C1/BZ/C1/CD/BZ/C6/C7 /BI/BI /BU /BV/C6/CC/CA /BD/BA/BGπ−/D4/BC. /BC/BL/BJ± /BC. /BC/BD/BI /BF/BG/BK /BY/C4/BT /CC/CC/BX /BI/BI /C0/BU/BV /BD/BA/BG /DF /BD/BA/BJ /C3−/D4→ /A3 /C5/C5/BC. /BC/BI /B7/BC. /BC/BH − /BC. /BC/BE /C2/BT/C5/BX/CB /BI/BI /C0/BU/BV /BE/BA/BDπ /B7/D4/BC. /BC/BK± /BC. /BC/BF /BF/BH /C3/CA/BT/BX/C5/BX/CA /BI/BG /BW/BU/BV /BD/BA/BEπ /B7/CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD± /BC. /BC/BE /BE/BC /BU/CD/CB/BV/C0/BU/BX/BV/C3 /BI/BF /C0/BU/BV /BD/BA/BH /C3−/D4/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BG /B5 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BG /B5/A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BG /B5 /A0/parenleftbig π /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BG /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BK± /BC. /BC/BJ /BH/BE/BW /BT/C3/C1/C6 /BJ/BE /C7/CB/C8/C3 /BD/BA/BGπ−/D4→ /D2 /C5/C5 > /BC. /BK/BD /BL/BC /BW/BX/C1/C6/BX/CC /BI/BL /BU /C7/CB/C8/C3/BH/BE/BX/D6/D6/D3 /D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /BT/D9/D8/CW/D3 /D6/D7 /D3/CQ/D8/CP/CX/D2 /CV/D3 /D3 /CS /AC/D8 /CP/D0/D7/D3 /CP/D7/D7/D9/D1/CX/D2/CV π /BCγ /CP/D7 /D8/CW/CT /D3/D2/D0/DD /D2/CT/D9/D8/D6/CP/D0/CS/CT/CR/CP /DD /BA/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/B4/A0/BD /B7/A0/BF /B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/B4/A0/BD /B7/A0/BF /B5/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/B4/A0/BD /B7/A0/BF /B5 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/parenrightbig/B4/A0/BE /B7/A0/BG /B5/BB/B4/A0/BD /B7/A0/BF /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BE/BG± /BC. /BC/BE/BD /BC. /BD/BE/BG± /BC. /BC/BE/BD/BC. /BD/BE/BG± /BC. /BC/BE/BD /BC. /BD/BE/BG± /BC. /BC/BE/BD/BY/BX/C4/BW/C5/BT/C6 /BI/BJ /BV /C7/CB/C8/C3 /BD/BA/BEπ−/D4/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI± /BC. /BG /C7/CD/CA /BY/C1/CC /BG. /BI± /BC. /BG /C7/CD/CA /BY/C1/CC/BG. /BI± /BC. /BG /C7/CD/CA /BY/C1/CC /BG. /BI± /BC. /BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BI. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BI. /BI± /BD. /BJ /BH/BF/BT/BU/BX/C4/BX /BL/BJ /BX /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHγ/BK. /BF± /BE. /BD /BT/C4/BW/BX /BL/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ω /D2/BF. /BC /B7/BE. /BH − /BD. /BK /BH/BG/BT/C6/BW/CA/BX/CF/CB /BJ/BJ /BV/C6/CC/CA /BI/BA/BJ/DF/BD/BC γ /BV/D9 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BF± /BC. /BH± /BC. /BD /BF/BF/CZ /BH/BH/BT /BV/C0/BT/CB/C7 /CE /BC/BJ /BU /CB/C6/BW /BC. /BI/DF/BD. /BF/BK /CT /B7/CT−→ηγ/BG. /BG/BG /B7/BE. /BH/BL − /BD. /BK/BF± /BC. /BE/BK /BD/BJ/BA/BG/CZ /BH/BI, /BH/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BH. /BD/BC± /BC. /BJ/BE± /BC. /BF/BG /BE/BF/CZ /BH/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BC. /BJ /D8/D3 /BH. /BH /BH/BL/BV/BT/CB/BX /BC/BC /BV/BU/BT/CA /BC. /BC /D4 /D4→ηηγ/BI. /BH/BI /B7/BE. /BG/BD − /BE. /BH/BH /BF/BH/BE/BH /BH/BG, /BI/BC/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BI /CA/CE/CD/BX /CT /B7/CT−→ηγ/BJ. /BF± /BE. /BL /BH/BG, /BH/BI/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/BH/BF/C6/D3 /AD/CP/D8 ηηγ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/CS/BA/BH/BG/CB/D3/D0/D9/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/BH/BH/BT /BV/C0/BT/CB/C7 /CE/BC /BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ω /B4/BJ/BK/BE/B5→ηγ /B5/CL× /CJ/BU/B4ω /B4/BJ/BK/BE/B5→ /CT /B7/CT−/B5/CL /BP /B4/BF . /BD/BC± /BC. /BF/BD±/BC. /BD/BD/B5× /BD/BC− /BK/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ω /B4/BJ/BK/BE/B5→ /CT /B7/CT−/B5/BP /B4 /BJ . /BD/BI± /BC. /BD/BE/B5× /BD/BC− /BH/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BH/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4ηγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BH/BJ/CD/D7/CX/D2/CV /BU/B4 ω→ /CT /B7/CT−/B5/BP/B4 /BJ . /BD/BG± /BC. /BD/BF/B5× /BD/BC− /BH/CP/D2/CS /BU/B4 η→γγ /B5/BP /BF /BL . /BG/BF± /BC. /BE/BI/B1/BA/BH/BK/CD/D7/CX/D2/CV /BU/B4 ω→ /CT /B7/CT−/B5/BP /B4/BJ . /BC/BJ± /BC. /BD/BL/B5× /BD/BC− /BH/CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BP /B4/BF/BE . /BE/BG±/BC. /BE/BL/B5× /BD/BC− /BE/BA /CB/D3/D0/D9/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS/AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8 /CP/D2/CS ρ /B4/BD/BG/BH/BC/B5/B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4ηγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BH/BL/BW/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D8/CW/CT /CS/CT/CV/D6/CT/CT /D3/CU /CR/D3/CW/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /AD/CP/D8 ηηγ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 ω→ π /BCγ /B5/BP/B4/BK. /BH± /BC. /BH/B5× /BD/BC− /BE/BA/BI/BC/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT/D8/D6/CX/CP/D2/CV/D0/CT /CP/D2/D3/D1/CP/D0/DD /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA/A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BL/BK± /BC. /BC/BC/BE/BG /BI/BD/BT/C4/BW/BX /BL/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ω /D2/BC. /BC/BC/BK/BE± /BC. /BC/BC/BF/BF /BI/BE/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→ηγ/BC. /BC/BD/BC± /BC. /BC/BG/BH /BT/C8/BX/C4 /BJ/BE /BU /C7/CB/C8/C3 /BG/DF/BKπ−/D4→ /D2 /BFγ/BI/BD/C5/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA/BI/BE/CB/D3/D0/D9/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT ω /B9ρ /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BJ± /BC. /BL /C7/CD/CA /BY/C1/CC /BJ. /BJ± /BC. /BL /C7/CD/CA /BY/C1/CC/BJ. /BJ± /BC. /BL /C7/CD/CA /BY/C1/CC /BJ. /BJ± /BC. /BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BJ. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BK. /BD/BL± /BC. /BJ/BD± /BC. /BI/BE /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BT /BV/C5/BW/BE /BC/BA/BJ/BE/B9/BC/BA/BK/BG /CT /B7/CT−/BH. /BL± /BD. /BL /BG/BF /BW/C7/C4/C1/C6/CB/C3/CH /BK/BK /C6/BW /CT /B7/CT−→π /BC/CT /B7/CT−/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BC. /BL/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BC. /BL/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BC. /BL/BI± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BC. /BL/BI± /BC. /BE/BF /BC. /BL/BI± /BC. /BE/BF/BC. /BL/BI± /BC. /BE/BF /BC. /BL/BI± /BC. /BE/BF/BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /BU /BV/C6/CC/CA /BE/BH/DF/BF/BF π−/D4→ω /D2 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BT /BV/C5/BW/BE /BC/BA/BJ/BE/B9/BC/BA/BK/BG /CT /B7/CT−/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BD/BI± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BJ/BD/BI± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BJ/BD/BI± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BJ/BD/BI± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BC/BC± /BC. /BC/BD/BI /BD/BD/BE/BC/BC /BI/BF, /BI/BG/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BC. /BJ/BH/BE± /BC. /BC/BC/BG± /BC. /BC/BE/BG /BD/BA/BE/C5 /BI/BG, /BI/BH/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BJ/BD/BG± /BC. /BC/BF/BI /BI/BG/BW/C7/C4/C1/C6/CB/C3/CH /BK/BL /C6/BW /CT /B7/CT−→π /B7π−π /BC/BC. /BJ/BE± /BC. /BC/BF /BI/BG/BU/BT/CA/C3 /C7 /CE /BK/BJ /BV/C5/BW /CT /B7/CT−→π /B7π−π /BC/BC. /BI/BG± /BC. /BC/BG /BD/BG/BK/BK /BI/BG/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /BU /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−π /BC/BC. /BI/BJ/BH± /BC. /BC/BI/BL 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/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BD/BF /BB/B4/A0/BE /B7/A0/BG /B5 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BD/BF /BB/B4/A0/BE /B7/A0/BG /B5/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BD/BF /BB/B4/A0/BE /B7/A0/BG /B5 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/A0/BD/BF /BB/B4/A0/BE /B7/A0/BG /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BC/BJ /BJ/BD/BW /BT/C3/C1/C6 /BJ/BE /C7/CB/C8/C3 /BD/BA/BGπ−/D4→ /D2 /C5/C5 < /BC. /BD/BL /BL/BC /BW/BX/C1/C6/BX/CC /BI/BL /BU /C7/CB/C8/C3/BJ/BD/CB/CT/CT /A0/parenleftbigπ /BCγ/parenrightbig/BB/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BA/A0/parenleftbig ηπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig ηπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BF< /BF. /BF< /BF. /BF< /BF. /BF/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BU /BV/C5/BW/BE /BC. /BI/DF /BC. /BL/BJ /CT /B7/CT−→ ηπ /BCγ/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BC± /BF. /BD/C7 /CD /CA /BY /C1 /CC /BL. /BC± /BF. /BD/C7 /CD /CA /BY /C1 /CC/BL. /BC± /BF. /BD/C7 /CD /CA /BY /C1 /CC /BL. /BC± /BF. /BD/C7 /CD /CA /BY /C1 /CC/BL. /BC± /BE. /BL± /BD. /BD /BL. /BC± /BE. /BL± /BD. /BD/BL. /BC± /BE. /BL± /BD. /BD /BL. /BC± /BE. /BL± /BD. /BD/BD/BK /C0/BX/C1/CB/CC/BX/CA /BC/BE /BV /BT/C4/BX/C8 /CI→µ /B7µ−/B7 /CG/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BH /BB/A0/BD /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BH /BB/A0/BD /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BH /BB/A0/BD /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BH /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE< /BC. /BE< /BC. /BE< /BC. /BE/BL/BC /CF/C1/C4/CB/C7/C6 /BI/BL /C7/CB/C8/C3 /BD/BEπ−/BV→ /BY /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ /BJ/BG /BY/C4/BT /CC/CC/BX /BI/BI /C0/BU/BV /BD/BA/BE /DF /BD/BA/BJ /C3−/D4→/A3µ /B7µ− < /BD. /BE /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BH /C0/BU/BV /BE/BA/BJ /C3−/D4/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BJ /BB/A0/BD/BH /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BJ /BB/A0/BD/BH /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BJ /BB/A0/BD/BH /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BJ /BB/A0/BD/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE± /BC. /BI /BF/BC /BJ/BE/BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BJ/BL /BV/C6/CC/CA /BE/BH/DF/BF/BF π−/D4/BJ/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /BU /D6/CT/D7/D9/D0/D8 /CP/CQ /D3/DA/CT/BA/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BH /BJ/BF/BT/BU/BX/C4/BX /BL/BJ /BX /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE /BL/BC /BJ/BF/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ /BFγ /D2/BJ/BF/BY /D6/D3/D1 /CS/CX/D6/CT/CR/D8 /BF γ /CS/CT/CR/CP /DD /D7/CT/CP /D6/CR/CW/BA/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE/CX/D3/D0/CP/D8/CT/D7 /BV /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD/BL/BC /BT/C4/BW/BX /BL/BG /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ηπ /BC/D2 /bracketleftbig/A0/parenleftbig ηγ/parenrightbig/B7/A0/parenleftbig ηπ /BC/parenrightbig/bracketrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BH /B7/A0/BD/BJ /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig ηγ/parenrightbig/B7/A0/parenleftbig ηπ /BC/parenrightbig/bracketrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BH /B7/A0/BD/BJ /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig ηγ/parenrightbig/B7/A0/parenleftbig ηπ /BC/parenrightbig/bracketrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BH /B7/A0/BD/BJ /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig ηγ/parenrightbig/B7/A0/parenleftbig ηπ /BC/parenrightbig/bracketrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/B4/A0/BH /B7/A0/BD/BJ /B5/BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BI< /BC. /BC/BD/BI< /BC. /BC/BD/BI< /BC. /BC/BD/BI/BL/BC /BJ/BG/BY/C4/BT /CC/CC/BX /BI/BI /C0/BU/BV /BD/BA/BE /DF /BD/BA/BJ /C3−/D4→/A3π /B7π−/C5/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG/BH /BL/BH /C2/BT /BV/C9/CD/BX/CC /BI/BL /BU /C0/C4/BU/BV /BE/BA/BC/BHπ /B7/D4→π /B7/D4ω/BJ/BG/CA/CT/D7/D8/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 η→ /CR/CW/CP /D6/CV/CT/CS /D1/D3 /CS/CT/D7/B5 /BP /BE/BL/BA/BE/B1/BA/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE/CX/D3/D0/CP/D8/CT/D7 /BV /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BF< /BC. /BC/BC/BC/BF< /BC. /BC/BC/BC/BF< /BC. /BC/BC/BC/BF/BL/BC /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ /BFπ 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/CB/CC/CA/BU/B5/BU/BT/CA/BT/CB/C0 /BI/BJ/BU /C8/CA /BD/BH/BI /BD/BF/BL/BL /C6/BA /BU/CP /D6/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5/BY/BX/C4/BW/C5/BT/C6 /BI/BJ/BV /C8/CA /BD/BH/BL /BD/BE/BD/BL /C5/BA /BY /CT/D0/CS/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B5/BW/C1/BZ/C1/CD/BZ/C6/C7 /BI/BI/BU /C6/BV /BG/BG/BT /BD/BE/BJ/BE /BZ/BA /BW/CX /BZ/CX/D9/CV/D2/D3 /CT/D8 /CP/D0/BA /B4/C6/BT/C8/C4/B8 /BY/CA/BT/CB/B8 /CC/CA/CB/CC/B5/BY/C4/BT /CC/CC/BX /BI/BI /C8/CA /BD/BG/BH /BD/BC/BH/BC /CB/BA/C5/BA /BY/D0/CP/D8/D8/CT /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C2/BT/C5/BX/CB /BI/BI /C8/CA /BD/BG/BE /BK/BL/BI /BY/BA/BX/BA /C2/CP/D1/CT/D7/B8 /C0/BA/C4/BA /C3/D6/CP /DD/CQ/CX/D0/D0 /B4/CH /BT/C4/BX/B8 /BU/C6/C4/B5/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BH /C8/CA/C4 /BD/BG /BE/BJ/BL /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX/B8 /CA/BA/BW/BA /CC /D6/CX/D4/D4 /B4/C4/CA/C4/B5/BU/BT/CA/C5/C1/C6 /BI/BG /C2/BX/CC/C8 /BD/BK /BD/BE/BK/BL /CE/BA/CE/BA /BU/CP /D6/D1/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BG/BH /BD/BK/BJ/BL/BA/C3/CA/BT/BX/C5/BX/CA /BI/BG /C8/CA /BD/BF/BI /BU/BG/BL/BI /CA/BA/CF/BA /C3/D6/CP/CT/D1/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B8 /C6/CF/BX/CB/B8 /CF /C7/C7/BW/B5/BU/CD/CB/BV/C0/BU/BX/BV/C3 /BI/BF /CB/CX/CT/D2/CP /BV/D3/D2/CU/BA /BD /BD/BI/BI /BU/BA /BU/D9/D7/CR/CW/CQ /CT/CR/CZ /CT/D8 /CP/D0/BA /B4/CE/C1/BX/C6/B8 /BV/BX/CA/C6/B8 /BT/C6/C1/C3/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/CI/C1/C5/C7 /CE /BC/BF /BX/C8/C2 /BT/BD/BI /BE/BC/BL /CH /CP/BA/C1/BA /BT/DC/CX/D1/D3/DA/BU/BX/C6/BT /CH/C7/CD/C6 /BC/BD /BX/C8/C2 /BV/BE/BE /BH/BC/BF /C5/BA /BU/CT/D2/CP /DD /D3/D9/D2/B8 /C0/BA/BU/BA /C7/B3/BV/D3/D2/D2/CT/D0/D0/BZ/C7/C3/BT/C4/C8 /BC/BD/BU /BX/C8/C2 /BV/BE/BE /BF/BE/BJ /BT/BA /BZ/D3/CZ /CP/D0/D4/B8 /CH/BA /CB/CP /D6/CP/CR/B8 /C7/BA /CH/CX/D0/D1/CP/DE/BW/BX/C4/BU/C7/CD/CA/BZ/C7 /BL/BL/BU /C8/CA /BW/BH/BL /BD/BD/BF/BC/BC/BI /CA/BA /BW/CT/D0/CQ /D3/D9/D6/CV/D3 /CT/D8 /CP/D0/BA/BZ/BT/CA/BW/C6/BX/CA /BL/BK /C8/CA /BW/BH/BJ /BE/BJ/BD/BI /CB/BA /BZ/CP /D6/CS/D2/CT/D6/B8 /C0/BA/BU/BA /C7/B3/BV/D3/D2/D2/CT/D0/D0/BT/D0/D7/D3 /C8/CA /BW/BI/BE /BC/BD/BL/BL/BC/BF /B4/CT/D6/D6/CP/D8/D9/D1/B5 /CB/BA /BZ/CP /D6/CS/D2/CT/D6/B8 /C0/BA/BU/BA /C7/B3/BV/D3/D2/D2/CT/D0/D0/BT/BU/BX/C4/BX /BL/BJ/BY /C8/C4 /BU/BG/BD/BD /BF/BH/BG /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/C4/C1/C6/CB/C3/CH /BK/BI /C8/C4 /BU/BD/BJ/BG /BG/BH/BF /CB/BA/C1/BA /BW/D3/D0/CX/D2/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /C2/BX/CC/C8/C4 /BF/BJ /BJ/BF/BF /C4/BA/C5/BA /C3/D9/D6/CS/CP/CS/DE/CT /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BF/BJ /BI/BD/BF/BA/BT/C4/BY/BY/B9/BA/BA/BA /BI/BE/BU /C8/CA/C4 /BL /BF/BE/BH /BV/BA /BT/D0/AB/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/CD/CC/BZ/B5/CB/CC/BX/CE/BX/C6/CB/C7/C6 /BI/BE /C8/CA /BD/BE/BH /BI/BK/BJ /C5/BA/C4/BA /CB/D8/CT/DA/CT/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C5/BT /BZ/C4/C1/BV/C0 /BI/BD /C8/CA/C4 /BJ /BD/BJ/BK /BU/BA/BV/BA /C5/CP/CV/D0/CX/CR/CW /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C8/BX/CE/CB/C6/BX/CA /BI/BD /C8/CA/C4 /BJ /BG/BE/BD /BT/BA /C8 /CT/DA/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B5/CG/CD/C7/C6/BZ /BI/BD /C8/CA/C4 /BJ /BF/BE/BJ /C0/BA /C6/CV/D9/DD /CT/D2 /C6/CV/D3 /CR/B8 /BZ/BA/CA/BA /C4/DD/D2/CR/CW /B4/C4/CA/C4/B5 /BI/BD/BC /BI/BD/BC/BI/BD/BC /BI/BD/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/prime/B4/BL/BH/BK/B5 η/prime/B4/BL/BH/BK/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5 η/prime/B4/BL/BH/BK/B5 /C5/BT/CB/CBη/prime/B4/BL/BH/BK/B5 /C5/BT/CB/CBη/prime/B4/BL/BH/BK/B5 /C5/BT/CB/CBη/prime/B4/BL/BH/BK/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BH/BJ. /BI/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BH/BJ. /BI/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BH/BJ. /BI/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BH/BJ. /BI/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BH/BJ. /BL± /BC. /BE± /BC. /BI /BG/BK/BC/BC /CF/CD/CA/CI/C1/C6/BZ/BX/CA /BL/BI /CB/C8/BX/BV /BD/BA/BI/BK /D4/CS→ /BF/C0/CTη/prime/BL/BH/BJ. /BG/BI± /BC. /BF/BF /BW/CD/BT/C6/BX /BJ/BG /C5/C5/CB π−/D4→ /D2 /C5/C5/BL/BH/BK. /BE± /BC. /BH /BD/BG/BD/BG /BW /BT/C6/BU/CD/CA/BZ /BJ/BF /C0/BU/BV /BE/BA/BE /C3−/D4→ /A3η/prime/BL/BH/BK ± /BD /BG/BC/BC /C2/BT /BV/C7/BU/CB /BJ/BF /C0/BU/BV /BE/BA/BL /C3−/D4→ /A3η/prime/BL/BH/BI. /BD± /BD. /BD /BF/BG/BD/BH /BD/BU/BT/CB/C1/C4/BX /BJ/BD /BV/C6/CC/CA /BD/BA/BIπ−/D4→ /D2η/prime ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BH/BJ. /BH± /BC. /BE /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BL/BH/BL ± /BD /BI/BF/BC /BE/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BL/BH/BK ± /BD /BF/BG/BC /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ηπ /B7π−/BL/BH/BK. /BE± /BC. /BG /BI/BE/BE /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π−/BL/BH/BJ. /BK± /BC. /BE /BE/BG/BE/BC /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γγπ /B7π−/BL/BH/BI. /BF± /BD. /BC /BD/BG/BF /BE/BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π−/BL/BH/BJ. /BG± /BD. /BG /BH/BF/BH /BF/BU/BT/CB/C1/C4/BX /BJ/BD /BV/C6/CC/CA /BD/BA/BIπ−/D4→ /D2η/prime/BL/BH/BJ ± /BD /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4/BD/CD/D7/CX/D2/CV /CP/D0/D0 η/prime/CS/CT/CR/CP /DD/D7/BA /BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BF/CD/D7/CX/D2/CV η/prime/CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D2/CT/D9/D8/D6/CP/D0/D7/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /D0/CX/D7/D8/CT/CS /BU/BT/CB/C1/C4/BX /BJ/BD η/prime/D1/CP/D7/D7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA η/prime/B4/BL/BH/BK/B5 /CF/C1/BW/CC/C0η/prime/B4/BL/BH/BK/B5 /CF/C1/BW/CC/C0η/prime/B4/BL/BH/BK/B5 /CF/C1/BW/CC/C0η/prime/B4/BL/BH/BK/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BH± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BH± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC/BC. /BE/BC/BH± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BH± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BF/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BC± /BC. /BE/BE /BG/BK/BC/BC /CF/CD/CA/CI/C1/C6/BZ/BX/CA /BL/BI /CB/C8/BX/BV /BD/BA/BI/BK /D4/CS→ /BF/C0/CTη/prime/BC. /BE/BK± /BC. /BD/BC /BD/BC/BC/BC /BU/C1/C6/C6/C1/BX /BJ/BL /C5/C5/CB /BC π−/D4→ /D2 /C5/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC± /BC. /BC/BG /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π− η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDπ /B7π−η /B4/BG/BG. /BI± /BD. /BG /B5/B1 /CB/BP/BD/BA/BE/A0/BEρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5 /B4/BE/BL. /BG± /BC. /BL /B5/B1 /CB/BP/BD/BA/BD/A0/BFπ /BCπ /BCη /B4/BE/BC. /BJ± /BD. /BE /B5/B1 /CB/BP/BD/BA/BE/A0/BGωγ /B4 /BF. /BC/BE± /BC. /BF/BD/B5 /B1/A0/BHγγ /B4 /BE. /BD/BC± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BE/A0/BI /BFπ /BC/B4 /BD. /BH/BG± /BC. /BE/BI/B5× /BD/BC− /BF/A0/BJµ /B7µ−γ /B4 /BD. /BC/BF± /BC. /BE/BI/B5× /BD/BC− /BG/A0/BKπ /B7π−π /BC< /BH /B1 /BV/C4/BP/BL/BC/B1/A0/BLπ /BCρ /BC< /BG /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BCπ /B7π /B7π−π−< /BD /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BDπ /B7π /B7π−π−/D2/CT/D9/D8/D6/CP/D0/D7 < /BD /B1 /BV/C4/BP/BL/BH/B1/A0/BD/BEπ /B7π /B7π−π−π /BC< /BD /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BF /BIπ < /BD /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BGπ /B7π−/CT /B7/CT−< /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BHγ /CT /B7/CT−< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BIπ /BCγγ < /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ /BGπ /BC< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK /CT /B7/CT−< /BE. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BL /CX/D2/DA/CX/D7/CX/CQ/D0/CT < /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BE/BCπ /B7π−/C8 /B8 /BV/C8 < /BE. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BDπ /BCπ /BC/C8 /B8 /BV/C8 < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BEπ /BC/CT /B7/CT−/BV /CJ /CP /CL< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BFη /CT /B7/CT−/BV /CJ /CP /CL< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BG /BFγ /BV < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BHµ /B7µ−π /BC/BV /CJ /CP /CL< /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BIµ /B7µ−η /BV /CJ /CP /CL< /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BJ /CTµ /C4/BY < /BG. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/CJ /CP /CL /BV /D4/CP /D6/CX/D8 /DD/CU /D3 /D6/CQ/CX/CS/D7 /D8/CW/CX/D7 /D8/D3 /D3 /CR/CR/D9/D6 /CP/D7 /CP /D7/CX/D2/CV/D0/CT/B9/D4/CW/D3/D8/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/B8 /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/B8 /BE /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D7/D3/CU /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /CP/D2/CS /BD/BI/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BH/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/B9/D8/CT/D6/D1/CX/D2/CT /BJ /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BF/BI/BA/BL /CU/D3 /D6 /BG/BG/CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3 /D3/D2/CT/BA/DC/BE − /BF/BH/DC/BF − /BJ/BJ− /BE/BK/DC/BG − /BF/BH− /BE/BG /BF/BF/DC/BH − /BE/BF− /BD/BC /BE/BF /BJ/DC/BI − /BE/BK− /BD/BD /BF/BH /BD/BD /BK/A0 /BE/BL − /BH− /BE/BD − /BG− /BK/BH − /BJ /DC/BD /DC/BE /DC/BF /DC/BG /DC/BH /DC/BI/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BDπ /B7π−η /BC. /BC/BL/BD± /BC. /BC/BC/BK /BD/BA/BD/A0/BEρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5 /BC. /BC/BI/BC± /BC. /BC/BC/BH /BD/BA/BE/A0/BFπ /BCπ /BCη /BC. /BC/BG/BE± /BC. /BC/BC/BG /BD/BA/BH/A0/BGωγ /BC. /BC/BC/BI/BE± /BC. /BC/BC/BC/BK /BD/BA/BE/A0/BHγγ /BC. /BC/BC/BG/BF/BC± /BC. /BC/BC/BC/BD/BH /BD/BA/BD/A0/BI /BFπ /BC/B4/BF. /BE± /BC. /BI /B5× /BD/BC− /BG/BD/BA/BD η/prime/B4/BL/BH/BK/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/prime/B4/BL/BH/BK/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/prime/B4/BL/BH/BK/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/prime/B4/BL/BH/BK/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BH /A0/parenleftbig γγ/parenrightbig/A0/BH /A0/parenleftbig γγ/parenrightbig/A0/BH /A0/parenleftbig γγ/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF/BC± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BG. /BF/BC± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BG. /BF/BC± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BG. /BF/BC± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BG. /BE/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD/BJ± /BC. /BD/BC± /BC. /BE/BJ /BE/BC/BC/BC /BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C9 /C4/BF /CT /B7/CT−→ /CT /B7/CT−π /B7π−γ/BG. /BH/BF± /BC. /BE/BL± /BC. /BH/BD /BE/BI/BI /C3/BT/CA/BV/C0 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−ηπ /BCπ /BC/BF. /BI/BD± /BC. /BD/BF± /BC. /BG/BK /BH/BU/BX/C0/CA/BX/C6/BW /BL/BD /BV/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−η/prime/B4/BL/BH/BK/B5/BG. /BI± /BD. /BD± /BC. /BI /BE/BF /BU/BT/CA/CD /BL/BC /C5/BW/BD /CT /B7/CT−→ /CT /B7/CT−π /B7π−γ/BG. /BH/BJ± /BC. /BE/BH± /BC. /BG/BG /BU/CD/CC/C4/BX/CA /BL/BC /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−η/prime/B4/BL/BH/BK/B5/BH. /BC/BK± /BC. /BE/BG± /BC. /BJ/BD /BH/BG/BJ /BI/CA/C7/BX /BL/BC /BT/CB/C8 /CT /B7/CT−→ /CT /B7/CT−/BEγ/BF. /BK± /BC. /BJ± /BC. /BI /BF/BG /BT/C1/C0/BT/CA/BT /BK/BK /BV /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π−/BG. /BL± /BC. /BH± /BC. /BH /BD/BF/BI /BJ/CF/C1/C4/C4/C1/BT/C5/CB /BK/BK /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−/BEγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BJ± /BC. /BI± /BC. /BL /BD/BG/BF /BK/BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π−/BG. /BC± /BC. /BL /BL/BU/BT/CA/CC/BX/C4 /BK/BH /BX /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−/BEγ/BG/C6/D3 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D3/D9/D2/CS/BA/BH/CA/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7/D9 /D7 /CX /D2 /CV/BU /B4 η/prime→ρ /B4/BJ/BJ/BC/B5 γ /B5/BP/B4 /BF /BC . /BE± /BD. /BF/B5/B1/BA/BI/CA/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7/D9 /D7 /CX /D2 /CV/BU /B4 η/prime→γγ /B5/BP /B4 /BE . /BD/BD± /BC. /BD/BF/B5/B1/BA/BJ/CA/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7/D9 /D7 /CX /D2 /CV/BU /B4 η/prime→γγ /B5/BP /B4 /BE . /BD/BD± /BC. /BD/BF/B5/B1/BA/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CC/C4/BX/CA /BL/BC/BA/BL/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA η/prime/B4/BL/BH/BK/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/prime/B4/BL/BH/BK/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/prime/B4/BL/BH/BK/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/prime/B4/BL/BH/BK/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CC/CW/CX/D7 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /DB/CX/D8/CW /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /CX/D2/D8/D3 γγ /CP/D2/CS/DB/CX/D8/CW /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/D8/D3/CR/CW/CP/D2/D2/CT/D0/B4/CX/B5 /CX/D2 /D8/CW/CT γγ /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BD. /BE/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BD. /BE/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BD. /BE/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD. /BE/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD. /BC/BL± /BC. /BC/BG± /BC. /BD/BF /BU/BX/C0/CA/BX/C6/BW /BL/BD /BV/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−ρ /B4/BJ/BJ/BC/B5 /BCγ/BD. /BF/BH± /BC. /BC/BL± /BC. /BE/BD /BT/C1/C0/BT/CA/BT /BK/BJ /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−ργ/BD. /BD/BF± /BC. /BC/BG± /BC. /BD/BF /BK/BI/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BU /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−ργ/BD. /BH/BF± /BC. /BC/BL± /BC. /BE/BD /BT/C4 /CC/C0/C7/BY/BY /BK/BG /BX /CC /BT/CB/CB /CT /B7/CT−→ /CT /B7/CT−ργ/BD. /BD/BG± /BC. /BC/BK± /BC. /BD/BD /BE/BG/BF /BU/BX/CA/BZ/BX/CA /BK/BG /BU /C8/C4/CD/CC /CT /B7/CT−→ /CT /B7/CT−ργ/BD. /BJ/BF± /BC. /BF/BG± /BC. /BF/BH /BL/BH /C2/BX/C6/C6/C1 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−ργ/BD. /BG/BL± /BC. /BD/BF± /BC. /BC/BE/BJ /BE/BD/BF /BU/BT/CA/CC/BX/C4 /BK/BE /BU /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−ργ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK/BH± /BC. /BF/BD± /BC. /BE/BG /BG/BF /BU/BX/C0/CA/BX/C6/BW /BK/BF /BU /BV/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−ργ/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /BCπ /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BF /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /BCπ /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BF /BB/A0/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /BCπ /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BF /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /BCπ /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BK/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BC. /BK/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BK/BL± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BL/BE± /BC. /BC/BI± /BC. /BD/BD /BC. /BL/BE± /BC. /BC/BI± /BC. /BD/BD/BC. /BL/BE± /BC. /BC/BI± /BC. /BD/BD /BC. /BL/BE± /BC. /BC/BI± /BC. /BD/BD /BD/BC/C3/BT/CA/BV/C0 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−ηπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BH± /BC. /BC/BH± /BC. /BC/BK /BD/BD/C3/BT/CA/BV/C0 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−ηπ /BCπ /BC/BD. /BC/BC± /BC. /BC/BK± /BC. /BD/BC /BD/BD, /BD/BE/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BJ /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−ηπ /BCπ /BC /BI/BD/BD /BI/BD/BD/BI/BD/BD /BI/BD/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/prime/B4/BL/BH/BK/B5 /BD/BC/CA/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5/BP /B4 /BF /BL . /BE/BD± /BC. /BF/BG/B5/B1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BJ/CP/D2/CS /C3/BT/CA/BV/C0 /BL/BC/BA/BD/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /C3/BT/CA/BV/C0 /BL/BE/BA/BD/BE/CD/D7/CX/D2/CV /BU/CA/B4 η→ /BEγ /B5/BP/B4/BF/BK . /BL± /BC. /BH/B5/B1/BA η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB η/prime/B4/BL/BH/BK/B5 /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/vextendsingle/vextendsingle/BD/B7α /DD/vextendsingle/vextendsingle/BE/B7 /CR/DC /B7 /CS/DC /BE/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/vextendsingle/vextendsingle/BD/B7α /DD/vextendsingle/vextendsingle/BE/B7 /CR/DC /B7 /CS/DC /BE/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/vextendsingle/vextendsingle/BD/B7α /DD/vextendsingle/vextendsingle/BE/B7 /CR/DC /B7 /CS/DC /BE/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/vextendsingle/vextendsingle/BD/B7α /DD/vextendsingle/vextendsingle/BE/B7 /CR/DC /B7 /CS/DC /BE α /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 α /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 α /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 α /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BC/BJ/BE± /BC. /BC/BD/BE± /BC. /BC/BC/BI /BJ/CZ /BD/BF/BT/C5/BX/C4/C1/C6 /BC/BH /BT /CE/BX/CB /BE/BKπ−/BT→η/primeπ−/BT∗ − /BC. /BC/BE/BD± /BC. /BC/BE/BH /BI/BA/BJ/CZ /BD/BG/BU/CA/C1/BX/CA/BX /BC/BC /BV/C4/BX/C7 /BD/BC/BA/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 − /BC. /BC/BH/BK± /BC. /BC/BD/BF /BD/BH, /BD/BI/BT/C4/BW/BX /BK/BI /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2η /BEπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK± /BC. /BC/BF /BD/BH, /BD/BI/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BJ/BG /CA/CE/CD/BX η/prime→ηπ /B7π−/BD/BF/CC/CW/CX/D7 /CX/D7 /CP /D6/CT/CP/D0 /D4/CP /D6/D8 /D3/CUα /DB/CW/CX/D0/CT /C1/D1/B4 α /B5/BP /BC. /BC± /BC. /BD± /BC. /BC/BA/BD/BG/BT/D7/D7/D9/D1/CX/D2/CV /C1/D1/B4 α /B5/BP /BC /B8 /CR /BP/BC /B8 /CP /D2 /CS /CS /BP/BC /BA /BD/BH/C5/CP /DD /D2/D3/D8 /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /CQ /CT /D8/CW/CT /D7/CP/D1/CT /CU/D3 /D6η/prime→ηπ /B7π−/CP/D2/CSη/prime→ηπ /BCπ /BC/BA/BD/BI/BT/D7/D7/D9/D1/CX/D2/CV /C1/D1/B4 α /B5/BP /BC /B8 /CR /BP/BC /BA WEIGHTED AVERAGE -0.059 ±0.011 (Error scaled by 1.3) ALDE 86 GAM2 0.0BRIERE 00 CLEO 2.4AMELIN 05A VES 0.9χ2 3.3 (Confidence Level = 0.197) -0.15 -0.1 -0.05 0 0.05 0.1 α /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/CR/BV /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /CR/BV /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/CR/BV /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /CR/BV /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BG /BC. /BC/BD/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BG/BC. /BC/BD/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BG /BC. /BC/BD/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BG/BE/BC/CZ /BD/BJ/BW/C7/CA/C7/BY/BX/BX/CE /BC/BJ /CE/BX/CB /BE/BJπ−/D4→η/prime/D2 /CP/D2/CS π−/BT→η/primeπ−/BT∗ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BC± /BC. /BC/BD/BK± /BC. /BC/BC/BG /BJ/CZ /BT/C5/BX/C4/C1/C6 /BC/BH /BT /CE/BX/CB /CB/D9/D4/BA /CQ /DD /BW/C7/CA/C7/BY/BX/BX/CE /BC/BJ/BD/BJ/CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /D6/CT /CV/CT/D2/CT/D6/CP/D0 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/vextendsingle/vextendsingle/C5/vextendsingle/vextendsingle/BE/BP/BD/B7 /CP /CH/B7 /CQ /CH /BE/B7/CR /CG/B7 /CS /CG /BE/BA η/prime/B4/BL/BH/BK/B5 β /C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 β /C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 β /C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 β /C8 /BT/CA/BT/C5/BX/CC/BX/CA/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/B4 /BD /B7/BE β /CI /B5/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/B4 /BD /B7/BE β /CI /B5/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/B4 /BD /B7/BE β /CI /B5/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG /BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BE/BP/B4 /BD /B7/BE β /CI /B5/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 η /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB/BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/BD/BD/BJ/BF /B4/BD/BL/BL/BG/B5/B8 /D4/BA /BD/BG/BH/BG/BA β /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 β /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 β /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6 β /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD± /BC. /BF − /BC. /BD± /BC. /BF − /BC. /BD± /BC. /BF − /BC. /BD± /BC. /BF/BT/C4/BW/BX /BK/BJ /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BFπ /BC η/prime/B4/BL/BH/BK/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/prime/B4/BL/BH/BK/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/prime/B4/BL/BH/BK/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/prime/B4/BL/BH/BK/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig π /B7π−η /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BE/BK/BI/A0/BD /BB/A0 /A0/parenleftbig π /B7π−η /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BE/BK/BI/A0/BD /BB/A0/A0/parenleftbig π /B7π−η /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BE/BK/BI/A0/BD /BB/A0 /A0/parenleftbig π /B7π−η /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BE/BK/BI/A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BE/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BE/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BE/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BD/BD/BI± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BI± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD/BI± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BI± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BE/BF± /BC. /BC/BD/BG /BD/BC/BJ /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4/BC. /BD/BC± /BC. /BC/BG /BD/BC /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /BE/BA/BE/BG /C3−/D4→/A3π /B7π−π /B7π−π /BC/BC. /BC/BJ± /BC. /BC/BG /BJ /BU/BT/BW/C1/BX/CA /BI/BH /BU /C0/BU/BV /BF /C3−/D4/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/BG/A0/BD /BB/A0 /A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/BG/A0/BD /BB/A0/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/BG/A0/BD /BB/A0 /A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BJ/BD/BG/A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BF/BD/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BF/BD/BG± /BC. /BC/BE/BI /BC. /BF/BD/BG± /BC. /BC/BE/BI/BC. /BF/BD/BG± /BC. /BC/BE/BI /BC. /BF/BD/BG± /BC. /BC/BE/BI/BE/BK/BD /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BE/BL/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BE/BL/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BE/BL/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BF/BD/BL± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD/BL± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BD/BL± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD/BL± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE/BL± /BC. /BC/BF/BF /BE/BL/BK /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4/BC. /BE± /BC. /BD /BE/BC /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /BE/BA/BE/BG /C3−/D4→ /A3π /B7π−γ/BC. /BF/BG± /BC. /BC/BL /BF/BH /BU/BT/BW/C1/BX/CA /BI/BH /BU /C0/BU/BV /BF /C3−/D4/A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BH± /BC. /BC/BJ /BD. /BG/BH± /BC. /BC/BJ/BD. /BG/BH± /BC. /BC/BJ /BD. /BG/BH± /BC. /BC/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BX /BU/BX/CB/BE /C2/ψ→η/primeγ/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BE /BB/BC/BA/BJ/BD/BG/A0/BD /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BE /BB/BC/BA/BJ/BD/BG/A0/BD /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BE /BB/BC/BA/BJ/BD/BG/A0/BD /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig π /B7π−η /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BE /BB/BC/BA/BJ/BD/BG/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BL/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BL/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BL/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BC± /BC. /BE/BE /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−η/BD. /BC/BJ± /BC. /BD/BJ /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BC. /BL/BE± /BC. /BD/BG /BG/BJ/BF /BW /BT/C6/BU/CD/CA/BZ /BJ/BF /C0/BU/BV /BE/BA/BE /C3−/D4→ /A3/CG /BC/BD. /BD/BD± /BC. /BD/BK /BD/BL/BE /C2/BT /BV/C7/BU/CB /BJ/BF /C0/BU/BV /BE/BA/BL /C3−/D4→ /A3/CG /BC/A0/parenleftbig π /BCπ /BCη /B4/BFπ /BC/CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BF/BE/BD/A0/BF /BB/A0 /A0/parenleftbig π /BCπ /BCη /B4/BFπ /BC/CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BF/BE/BD/A0/BF /BB/A0/A0/parenleftbig π /BCπ /BCη /B4/BFπ /BC/CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BF/BE/BD/A0/BF /BB/A0 /A0/parenleftbig π /BCπ /BCη /B4/BFπ /BC/CS/CT/CR/CP /DD/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BC/BA/BF/BE/BD/A0/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BJ± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BD/BD± /BC. /BC/BI /BC. /BD/BD± /BC. /BC/BI/BC. /BD/BD± /BC. /BC/BI /BC. /BD/BD± /BC. /BC/BI/BG /BU/BX/C6/CB/C1/C6/BZ/BX/CA /BJ/BC /BW/BU/BV /BE/BA/BEπ /B7/CS/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig ππη/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B5 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig ππη/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B5/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig ππη/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B5 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/A0/parenleftbig ππη/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH/BC± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BG/BH/BC± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BC. /BG/BH/BC± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BG/BH/BC± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BG/BE/BI± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BI± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BE/BI± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BI± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BF± /BC. /BC/BE± /BC. /BC/BE /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/CUη/prime/D4/D7/BC. /BF/BD± /BC. /BD/BH /BW /BT /CE/C1/CB /BI/BK /C0/BU/BV /BH/BA/BH /C3−/D4/A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /B7π−η/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /B7π−η/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /B7π−η/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /B7π−η/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BC/BI/BK± /BC. /BC/BD/BF /BC. /BC/BI/BK± /BC. /BC/BD/BF/BC. /BC/BI/BK± /BC. /BC/BD/BF /BC. /BC/BI/BK± /BC. /BC/BD/BF/BI/BK /CI/BT/C6/BY/C1/C6/C7 /BJ/BJ /BT/CB/C8/C3 /BK/BA/BGπ−/D4/A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ωγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BJ± /BC. /BC/BD/BI /BC. /BD/BG/BJ± /BC. /BC/BD/BI/BC. /BD/BG/BJ± /BC. /BC/BD/BI /BC. /BD/BG/BJ± /BC. /BC/BD/BI/BT/C4/BW/BX /BK/BJ /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BGγ/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−η/parenrightbig/B7/A0/parenleftbig π /BCπ /BCη/parenrightbig/B7/A0/parenleftbig ωγ/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−η/parenrightbig/B7/A0/parenleftbig π /BCπ /BCη/parenrightbig/B7/A0/parenleftbig ωγ/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−η/parenrightbig/B7/A0/parenleftbig π /BCπ /BCη/parenrightbig/B7/A0/parenleftbig ωγ/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/BB/bracketleftbig/A0/parenleftbig π /B7π−η/parenrightbig/B7/A0/parenleftbig π /BCπ /BCη/parenrightbig/B7/A0/parenleftbig ωγ/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BF /B7/A0/BG /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BF/BC± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BF/BC± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BF/BC± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BF/BC± /BC. /BC/BD/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BE/BH± /BC. /BD/BG /BC. /BE/BH± /BC. /BD/BG/BC. /BE/BH± /BC. /BD/BG /BC. /BE/BH± /BC. /BD/BG/BW /BT /CD/BU/BX/CA /BI/BG /C0/BU/BV /BD/BA/BL/BH /C3−/D4 /bracketleftbig/A0/parenleftbig π /BCπ /BCη /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/B7/A0/parenleftbig ω /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5γ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0/B4/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig π /BCπ /BCη /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/B7/A0/parenleftbig ω /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5γ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0/B4/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig π /BCπ /BCη /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/B7/A0/parenleftbig ω /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5γ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0/B4/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig π /BCπ /BCη /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5/parenrightbig/B7/A0/parenleftbig ω /B4/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD/B5γ/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0/B4/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BG/BH± /BC. /BC/BE/BL /BC. /BC/BG/BH± /BC. /BC/BE/BL/BC. /BC/BG/BH± /BC. /BC/BE/BL /BC. /BC/BG/BH± /BC. /BC/BE/BL/BG/BE /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4/A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BD /B7/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0 /A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BD /B7/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BD /B7/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0 /A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BD /B7/BC/BA/BE/BK/BI/A0/BF /B7/BC/BA/BK/BL/A0/BG /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC/BG± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BG± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BG/BC/BG± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BG± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BF/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG± /BC. /BD /BF/BL /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /BE/BA/BE/BG /C3−/D4→ /A3π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/BC. /BF/BH± /BC. /BC/BI /BF/BF /BU/BT/BW/C1/BX/CA /BI/BH /BU /C0/BU/BV /BF /C3−/D4/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BD/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BD/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BD/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD. /BL/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BL /B7/BC. /BF/BD − /BC. /BE/BJ± /BC. /BC/BJ /BD/BD/BG /BD/BK/CF/C1/BV/C0/CC /BC/BK /BU/BX/C4/C4 /BU±→ /C3±γγ/BE. /BC/BC± /BC. /BD/BK /BD/BL/CB/CC /BT/C6/CC/C7/C6 /BK/BC /CB/C8/BX/BV /BK/BA/BG/BHπ−/D4→ /D2π /B7π−/BEγ/BE. /BH± /BC. /BJ /BW/CD/BT/C6/BX /BJ/BG /C5/C5/CB π−/D4→ /D2 /C5/C5/BD. /BJ/BD± /BC. /BF/BF /BI/BK /BW /BT/C4/C8/C1/BT/CI /BJ/BE /BV/C6/CC/CA /BD/BA/BIπ−/D4→ /D2/CG /BC/BE. /BC /B7/BC. /BK − /BC. /BI /BF/BD /C0/BT/CA/CE/BX/CH /BJ/BD /C7/CB/C8/C3 /BF/BA/BI/BHπ−/D4→ /D2/CG /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK± /BC. /BE /BI/BC/BC/BC /BE/BC/BT/C8/BX/C4 /BJ/BL /C6/C1/BV/BX /BD/BH/DF/BG/BC π−/D4→ /D2 /BEγ/BD/BK/CF/C1/BV/C0/CC /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/prime/B4/BL/BH/BK/B5→γγ /B5/CL× /CJ/BU/B4 /BU /B7→η/prime/C3 /B7/B5/CL /BP /B4/BD . /BG/BC /B7/BC. /BD/BI − /BC. /BD/BH /B7/BC. /BD/BH − /BC. /BD/BE /B5×/BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→η/prime/C3 /B7/B5/BP/B4 /BJ . /BC/BE± /BC. /BE/BH/B5× /BD/BC− /BH/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BL/C1/D2/CR/D0/D9/CS/CT/D7 /BT/C8/BX/C4 /BJ/BL /D6/CT/D7/D9/D0/D8/BA/BE/BC/BW/CP/D8/CP /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /CB/CC /BT/C6/CC/C7/C6 /BK/BC /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2/BA/A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π−γ /B5/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC± /BC. /BC/BC/BK /BC. /BC/BK/BC± /BC. /BC/BC/BK/BC. /BC/BK/BC± /BC. /BC/BC/BK /BC. /BC/BK/BC± /BC. /BC/BC/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BX /BU/BX/CB/BE /C2/ψ→η/primeγ /BI/BD/BE /BI/BD/BE/BI/BD/BE /BI/BD/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/prime/B4/BL/BH/BK/B5 /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BH /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BD± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BD± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BD± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BD± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BD/BC/BH± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BH± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BC. /BC/BL/BD± /BC. /BC/BC/BL /BT/C5/CB/C4/BX/CA /BL/BF /BV/BU/BT/CA /BC/BA/BC /D4/D4/BC. /BD/BD/BE± /BC. /BC/BC/BE± /BC. /BC/BC/BI /BT/C4/BW/BX /BK/BJ /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BEγ/A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BH /BB/BC/BA/BJ/BD/BG/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BH /BB/BC/BA/BJ/BD/BG/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BH /BB/BC/BA/BJ/BD/BG/A0/BF /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη /B4/D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/B5/parenrightbig/A0/BH /BB/BC/BA/BJ/BD/BG/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BD/BK/BK± /BC. /BC/BH/BK /BC. /BD/BK/BK± /BC. /BC/BH/BK/BC. /BD/BK/BK± /BC. /BC/BH/BK /BC. /BD/BK/BK± /BC. /BC/BH/BK/BD/BI /BT/C8/BX/C4 /BJ/BE /C7/CB/C8/C3 /BF/BA/BKπ−/D4→ /D2/CG /BC/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BF /B7/BC/BA/BC/BL/A0/BG /B7/A0/BH /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BF /B7/BC/BA/BC/BL/A0/BG /B7/A0/BH /B5/BB/A0/A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BF /B7/BC/BA/BC/BL/A0/BG /B7/A0/BH /B5/BB/A0 /A0/parenleftbig/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/BC/BA/BJ/BD/BG/A0/BF /B7/BC/BA/BC/BL/A0/BG /B7/A0/BH /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BE± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BE± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BD/BJ/BE± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BE± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BD/BK/BJ± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BJ± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BJ± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BJ± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BH± /BC. /BC/BE/BE /BH/BF/BH /BU/BT/CB/C1/C4/BX /BJ/BD /BV/C6/CC/CA /BD/BA/BIπ−/D4→ /D2/CG /BC/BC. /BD/BK/BL± /BC. /BC/BE/BI /BD/BE/BF /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BI /BB/A0/BF/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BG± /BD/BE /C7/CD/CA /BY/C1/CC /BJ/BG± /BD/BE /C7/CD/CA /BY/C1/CC/BJ/BG± /BD/BE /C7/CD/CA /BY/C1/CC /BJ/BG± /BD/BE /C7/CD/CA /BY/C1/CC/BJ/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BG± /BD/BH /BT/C4/BW/BX /BK/BJ /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BIγ/BJ/BH± /BD/BK /BU/C1/C6/C7/C6 /BK/BG /BZ/BT/C5/BE /BF/BC/DF/BG/BC π−/D4→ /D2 /BIγ/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/parenleftbig γγ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/parenleftbig γγ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/parenleftbig γγ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/parenleftbig γγ/parenrightbig/A0/BJ /BB/A0/BH/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BD. /BE /BG. /BL± /BD. /BE/BG. /BL± /BD. /BE /BG. /BL± /BD. /BE/BF/BF /CE/C1/C3/CC/C7/CA/C7 /CE /BK/BC /BV/C6/CC/CA /BE/BH/B8/BF/BF π−/D4→ /BEµγ/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH< /BC. /BC/BH< /BC. /BC/BH< /BC. /BC/BH/BL/BC /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C0/BU/BV /BD/BA/BJ/DF/BE/BA/BJ /C3−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BL /BL/BH /BW /BT/C6/BU/CD/CA/BZ /BJ/BF /C0/BU/BV /BE/BA/BE /C3−/D4→ /A3/CG /BC/A0/parenleftbig π /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig π /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG< /BC. /BC/BG< /BC. /BC/BG< /BC. /BC/BG/BL/BC /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C0/BU/BV /BE/BA/BJ /C3−/D4/A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD< /BC. /BC/BD< /BC. /BC/BD< /BC. 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/BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BU/CA/C1/BX/CA/BX /BC/BC /BV/C4/BX/C7 /BD/BC/BA/BI /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BF /BL/BC /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C0/BU/BV /BE/BA/BJ /C3−/D4/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG< /BE. /BG< /BE. /BG< /BE. /BG/BL/BC /BU/CA/C1/BX/CA/BX /BC/BC /BV/C4/BX/C7 /BD/BC/BA/BI /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD /BL/BC /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C0/BU/BV /BE/BA/BJ /C3−/D4/A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BE/BG /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BE/BG /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BE/BG /BB/A0/BF /A0/parenleftbig/BFγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BCη/parenrightbig/A0/BE/BG /BB/A0/BF/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BI< /BG. /BI< /BG. /BI< /BG. /BI/BL/BC /BT/C4/BW/BX /BK/BJ /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BFγ/A0/parenleftbig µ /B7µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig µ /B7µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig µ /B7µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig µ /B7µ−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BC< /BI. /BC< /BI. /BC< /BI. /BC/BL/BC /BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /BV/C6/CC/CA /BF/BCπ−/D4→η/prime/D2/A0/parenleftbig µ /B7µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig µ /B7µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig µ /B7µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig µ /B7µ−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BW/CI/C0/BX/C4 /CH /BT/BW/C1/C6 /BK/BD /BV/C6/CC/CA /BF/BCπ−/D4→η/prime/D2/A0/parenleftbig/CTµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/CTµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig/CTµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/CTµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BJ< /BG. /BJ< /BG. /BJ< /BG. /BJ/BL/BC /BU/CA/C1/BX/CA/BX /BC/BC /BV/C4/BX/C7 /BD/BC/BA/BI /CT /B7/CT− η/prime/B4/BL/BH/BK/B5 /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA η/prime/B4/BL/BH/BK/B5 /BV /B9/C6/C7/C6/BV/C7/C6/CB/BX/CA/CE/C1/C6/BZ /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 η /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /D8/CW/CT /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/D3 /D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAπ /B7π−γ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAπ /B7π−γ/BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAπ /B7π−γ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BY /C7/CAπ /B7π−γ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BL± /BC. /BC/BH/BI /BT/C1/C0/BT/CA/BT /BK/BJ /CC/C8/BV /BEγ→π /B7π−γ − /BC. /BC/BI/BL± /BC. /BC/BJ/BK /BE/BL/BH /BZ/CA/C1/BZ/C7/CA/C1/BT/C6 /BJ/BH /CB/CC/CA/BV /BE/BA/BDπ−/D4/BC. /BC/BC± /BC. /BD/BC /BD/BC/BF /C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BJ/BH /C0/BU/BV /BE/BA/BD/BK /C3−/D4→ /A3π /B7π−γ/BC. /BC/BJ± /BC. /BC/BK /BD/BH/BE /CA/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BH /C0/BU/BV /BE/BA/BD/DF/BE/BA/BJ /C3−/D4 η/prime/B4/BL/BH/BK/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/prime/B4/BL/BH/BK/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/prime/B4/BL/BH/BK/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/prime/B4/BL/BH/BK/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF/C1/BV/C0/CC /BC/BK /C8/C4 /BU/BI/BI/BE /BF/BE/BF /C2/BA /CF/CX/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/CA/C7/BY/BX/BX/CE /BC/BJ /C8/C4 /BU/BI/BH/BD /BE/BE /CE/BA /BW/D3 /D6/D3/CU/CT/CT/DA /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/CA/C1 /BC/BJ/BT /C2/C8/CB/C2 /BJ/BI /BC/BJ/BG/BD/BC/BE /CC/BA/C5 /D3 /D6/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BX /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C9 /C8/CA/C4 /BL/BJ /BE/BC/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BX/C4/C1/C6 /BC/BH/BT /C8 /BT/C6 /BI/BK /BF/BJ/BE /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BG/BC/BD/BA/BT/C5/CB/C4/BX/CA /BC/BG/BU /BX/C8/C2 /BV/BF/BF /BE/BF /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/C2 /C8/C4 /BU/BH/BL/BG /BG/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C1/BX/CA/BX /BC/BC /C8/CA/C4 /BK/BG /BE/BI /CA/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK/C9 /C8/C4 /BU/BG/BD/BK /BF/BL/BL /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK/BV /C8/C4 /BU/BG/BG/BC /BE/BE/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CF/CD/CA/CI/C1/C6/BZ/BX/CA /BL/BI /C8/C4 /BU/BF/BJ/BG /BE/BK/BF /CA/BA /CF /D9/D6/DE/CX/D2/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /C7/CA/CB/BT /CH/B8 /CB/BT /BV/C4/B7/B5/C8/BW/BZ /BL/BG /C8/CA /BW/BH/BC /BD/BD/BJ/BF /C4/BA /C5/D3/D2/D8/CP/D2/CT/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C4/BU/C4/B8 /BU/C7/CB/CC/B7/B5/BT/C5/CB/C4/BX/CA /BL/BF /CI/C8/C0/CH /BV/BH/BK /BD/BJ/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX/BL/BE/BV /CB/C2/C6/C8 /BH/BH /BD/BH/BF/BH /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT/B8 /CB/BA/C1/BA /BU/CX/D8 /DD/D9/CZ /D3/DA/B8 /BZ/BA/CE/BA /BU/D3 /D6/CX/D7/D3/DA /B4/CB/BX/CA/C8/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BH /BE/BJ/BG/BK/BA/C3/BT/CA/BV/C0 /BL/BE /CI/C8/C0/CH /BV/BH/BG /BF/BF /C3/BA /C3/CP /D6/CR/CW /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD/BU /CI/C8/C0/CH /BV/BH/BE /BF/BK/BL /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BT /CC/C0/CD/B8 /BU/BT/CA/C1/B8 /BU/C1/CA/C5/B7/B5/BU/BX/C0/CA/BX/C6/BW /BL/BD /CI/C8/C0/CH /BV/BG/BL /BG/BC/BD /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /C8/CA /BW/BG/BE /BD/BC /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CD /BL/BC /CI/C8/C0/CH /BV/BG/BK /BH/BK/BD /CB/BA/BX/BA /BU/CP /D6/D9 /CT/D8 /CP/D0/BA /B4/C5/BW/B9/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CC/C4/BX/CA /BL/BC /C8/CA /BW/BG/BE /BD/BF/BI/BK /BY/BA /BU/D9/D8/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/BT/CA/BV/C0 /BL/BC /C8/C4 /BU/BE/BG/BL /BF/BH/BF /C3/BA /C3/CP /D6/CR/CW /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/BX /BL/BC /C8/CA /BW/BG/BD /BD/BJ /C6/BA/BT/BA /CA/D3 /CT /CT/D8 /CP/D0/BA /B4/BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BK/BV /C8/CA /BW/BF/BK /BD /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5/CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /CB/C2/C6/C8 /BG/BK /BE/BJ/BF /C8 /BA/CE/BA /CE /D3 /D6/D3/CQ/CX/CT/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BK /BG/BF/BI/BA /BI/BD/BF /BI/BD/BF/BI/BD/BF /BI/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/prime/B4/BL/BH/BK/B5 /B8 /CU/BC /B4/BL/BK/BC/B5 /CF/C1/C4/C4/C1/BT/C5/CB /BK/BK /C8/CA /BW/BF/BK /BD/BF/BI/BH /BW/BA/BT/BA /CF/CX/D0/D0/CX/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BJ /C8/CA /BW/BF/BH /BE/BI/BH/BC /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ/BU /C8/C4 /BU/BD/BL/BL /BG/BH/BJ /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BK/BJ/BU /CI/C8/C0/CH /BV/BF/BI /BI/BC/BF /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/C4/BT/C6/C4/B8 /BU/BX/C4/BZ/B8 /CB/BX/CA/C8 /B8 /C4/BT/C8/C8/B5/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BJ /C8/CA /BW/BF/BI /BE/BI/BF/BF /BW/BA /BT/D2/D8/D6/CT/CP/D7/DD /CP/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/C1/BW /BT/C4 /BK/BJ /C8/CA/C4 /BH/BL /BE/BC/BD/BE /BZ/BA 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/BD/BF /BF/BG/BL /BZ/BA/CA/BA /C3/CP/D0/CQ/AD/CT/CX/D7/CR/CW/B8 /C7/BA/C1/BA /BW/CP/CW/D0/B8 /BT/BA /CA/CX/D8/D8/CT/D2/CQ /CT/D6/CV /B4/C4/CA/C4/B5 /C2/C8 /CU/BC /B4/BL/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /D3/D2 /D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D7 /D9/D2/CS/CT/D6 /CU/BC /B4/BI/BC/BC/B5 /BA /B4/CB/CT/CT /D8/CW/CT/CX/D2/CS/CT/DC /CU/D3 /D6 /D8/CW/CT /D4/CP/CV/CT /D2/D9/D1/CQ /CT/D6/BA/B5 /CU/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BL/BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BJ/BI. /BK± /BC. /BF /B7/BD /BC. /BD − /BC. /BI /BI/BG/CZ /BD/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→π /BCπ /BCγ /BL/BK/BG. /BJ± /BC. /BG /B7 /BE. /BG − /BF. /BJ /BI/BG/CZ /BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→π /BCπ /BCγ /BL/BJ/BF± /BF /BE/BI/BE± /BF/BC /BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ φπ /B7π−γ /BL/BJ/BC± /BJ /BH/BG± /BL /BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ φπ /BCπ /BCγ /BL/BH/BF± /BE/BC /BE/BA/BI/CZ /BG/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW /B7→π−π /B7π /B7 /BL/BK/BH. /BI /B7 /BD. /BE − /BD. /BH /B7 /BD. /BD − /BD. /BI /BH/C5/C7/CA/C1 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−π /B7π−/BL/BK/BF. /BC± /BC. /BI /B7 /BG. /BC − /BF. /BC /BI/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BU /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−γ/BL/BJ/BJ. /BF± /BC. /BL /B7 /BF. /BJ − /BG. /BF /BJ/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BU /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−γ /BL/BH/BC± /BL /BG/BE/BK/BI /BK/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /BU /B7→ /C3 /B7π /B7π−/BL/BI/BH± /BD/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/B8 φ /C3 /B7/C3−/BD/BC/BF/BD ± /BK /BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BC/BF/BJ ± /BF/BD /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BL/BJ/BF± /BD /BE/BG/BF/BK /BD/BC/BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /C3/C4/C7/BX /CT /B7/CT−→π /BCπ /BCγ/BL/BJ/BJ± /BF± /BE /BK/BG/BK /BD/BD/BT/C1/CC /BT/C4/BT /BC/BD /BT /BX/BJ/BL/BD /BW /B7/D7→π−π /B7π /B7/BL/BI/BL. /BK± /BG. /BH /BG/BD/BL /BD/BE/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C0 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BL/BK/BH /B7/BD /BI − /BD/BE /BG/BD/BL /BD/BF, /BD/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C0 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BL/BJ/BI± /BH± /BI /BD/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BU /BV/C5/BW/BE /CT /B7/CT−→π /B7π−γ/BL/BJ/BJ± /BF± /BI /BE/BI/BK /BD/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /BV/C5/BW/BE /CT /B7/CT−→π /BCπ /BCγ/BL/BJ/BH± /BG± /BI /BD/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /BV/C5/BW/BE /CT /B7/CT−→π /BCπ /BCγ /BL/BJ/BH± /BG± /BI /BD/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /BV/C5/BW/BE /CT /B7/CT−→π /B7π−γ /B8 π /BCπ /BCγ/BL/BK/BH± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D7 /D4/CU /C3 /B7/C3−/BL/BK/BE± /BF /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BL/BK/BE± /BF /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /BCπ /BC/BL/BK/BJ± /BI± /BI /BD/BK/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8 π /B7π−/BL/BK/BL± /BD/BH /BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BL/BL/BD± /BF /BD/BL/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ ∼ /BL/BK/BC /BD/BL/C7/C4/C4/BX/CA /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 ∼ /BL/BL/BF/BA/BH /C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 ∼ /BL/BK/BJ /BD/BL/C7/C4/C4/BX/CA /BL/BL /BV /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8ηη/BL/BH/BJ± /BI /BE/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C9 /C7/C8 /BT/C4 /CI→ /CU/BC /CG/BL/BI/BC± /BD/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG/BD/BC/BD/BH ± /BD/BH /BD/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BD/BC/BC/BK /BE/BD/C4/C7/BV/C0/BX/CA /BL/BK /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BL/BH/BH± /BD/BC /BE/BC/BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BL/BL/BG± /BL /BE/BE/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BL/BL/BF. /BE± /BI. /BH± /BI. /BL /BE/BF/C1/CB/C0/C1/BW /BT /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BC/BC/BI /CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8 ηπ/BL/BL/BJ± /BH /BF/CZ /BE/BG/BT/C4/BW/BX /BL/BH /BU /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BL/BI/BC± /BD/BC /BD/BC/CZ /BE/BH/BT/C4/BW/BX /BL/BH /BU /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BL/BL/BG± /BH /BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC ∼ /BL/BL/BI /BE/BI/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8 π /BCηη /B8π /BCπ /BCη/BL/BK/BJ± /BI /BE/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BH /CA/CE/CD/BX/BD/BC/BD/BH /C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BL/BK/BF /BE/BK/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→η /BEπ /BC/BL/BJ/BF± /BE /BE/BL/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BG /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BL/BK/BK /BF/BC/CI/C7/CD /BL/BG /BU /CA/CE/CD/BX/BL/BK/BK± /BD/BC /BF/BD/C5/C7/CA/BZ/BT/C6 /BL/BF /CA/CE/CD/BX ππ /B4 /C3 /C3 /B5→ππ /B4 /C3 /C3 /B5/B8/C2/ψ→φππ /B4 /C3 /C3 /B5/B8/BW/D7→π /B4ππ /B5/BL/BJ/BD. /BD± /BG. /BC /BE/BC/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BL/BJ/BL± /BG /BF/BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ππ /B8/D4/D4/C3 /C3/BL/BH/BI± /BD/BE /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BC /CB/BY/C5 /D4/D4→ /D4/D4π /B7π−/BL/BH/BL. /BG± /BI. /BH /BE/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ωπ /B7π−/BL/BJ/BK± /BL /BE/BC/BT/BU/BT /BV/C0/C1 /BK/BI /BU /C0/CA/CB /CT /B7/CT−→π /B7π−/CG/BL/BK/BH. /BC /B7 /BL. /BC − /BF/BL. /BC /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BL/BJ/BG± /BG /BF/BE/BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ→π /B7π−/CG/BL/BJ/BH /BF/BF/BT /BV/C0/BT/CB/C7 /CE /BK/BC /CA/CE/CD/BX/BL/BK/BI± /BD/BC /BF/BE/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /C0/BU/BV /BC/BA/BJ /D4/D4→ /C3 /BC/CB /C3 /BC/CB/BL/BI/BL± /BH /BF/BE/C4/BX/BX/C8/BX/CA /BJ/BJ /BT/CB/C8/C3 /BE/DF/BE/BA/BG π−/D4→ π /B7π−/D2 /B8 /C3 /B7/C3−/D2/BL/BK/BJ± /BJ /BF/BE/BU/C1/C6/C6/C1/BX /BJ/BF /BV/C6/CC/CA π−/D4→ /D2 /C5/C5/BD/BC/BD/BE ± /BI /BF/BG/BZ/CA/BT /CH/BX/CA /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/BD/BC/BC/BJ ± /BE/BC /BF/BG/C0/CH /BT/C5/CB /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/BL/BL/BJ± /BI /BF/BG/C8/CA/C7/CC/C7/C8/C7/C8 /BA/BA/BA /BJ/BF /C0/BU/BV /BJπ /B7/D4→π /B7/D4π /B7π−/BD/C1/D2 /D8/CW/CT /CZ /CP/D3/D2/B9/D0/D3 /D3/D4 /AC/D8/BA /BE/C1/D2 /D8/CW/CT /D2/D3/B9/D7/D8/D6/D9/CR/D8/D9/D6/CT /AC/D8/BA /BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BG/BY/C4/BT /CC/CC/BX /BJ/BI /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BA /CV/CU/BCππ /BP/BF /BE /BL ± /BL/BI /C5/CT/CE/BB/CR /BE/CP/D7/D7/D9/D1/CX/D2/CV /CV/CU/BC /C3 /C3 /BB/CV/CU/BCππ /BP/BE/BA /BH/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA /CD/D7/CX/D2/CV /AC/D2/CX/D8/CT /DB/CX/CS/D8/CW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BY/C4/BT /CC/CC/BX /BJ/BI /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE /BC/BH/B8 /CP/D2/CS /D8/CW/CT /D6/CP/D8/CX/D3 /CV /BE/CU/BC /C3/C3 /BB /CV /BE/CU/BCππ /CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BH/BA /BI/C1/D2 /D8/CW/CT /CZ /CP/D3/D2/B9/D0/D3 /D3/D4 /AC/D8 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /D3/CU /BT /BV/C0/BT/CB/C7 /CE /BK/BL/BA/BJ/C1/D2 /D8/CW/CT /D2/D3/B9/D7/D8/D6/D9/CR/D8/D9/D6/CT /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /CP /CS/CX/D6/CT/CR/D8 /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU φ /D8/D3 /CU/BCγ /BA/BK/BY/C4/BT /CC/CC/BX /BJ/BI /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BA /BL/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA/BD/BC/BY /D6/D3/D1 /D8/CW/CT /D2/CT/CV/CP/D8/CX/DA/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /CU/BC /B4/BI/BC/BC/B5 /D1/CT/D7/D3/D2 /D3/CU /BT/C1/CC /BT/C4/BT /BC/BD /BU /D9/D7/CX/D2/CV /D8/CW/CT/BT /BV/C0/BT/CB/C7 /CE /BK/BL /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 /B8 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D3 /D6/D8 /CW /CT /CU/BC /B4/BI/BC/BC/B5 /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BD /BY /CU/D3 /D6 /D8/CW/CTρπ /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BD/BD/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CVπ /BP/BC. /BC/BL± /BC. /BC/BD± /BC. /BC/BD/B8 /CV/C3 /BP/BC. /BC/BE± /BC. /BC/BG± /BC. /BC/BF/BA/BD/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /C1 /BA /CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT /BV/C0/BT/CB/C7 /CE /BK/BL/BA/BD/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /C1 /BA/BD/BG/C1/D2 /D8/CW/CT /CK/D2/CP /D6/D6/D3 /DB /D6/CT/D7/D3/D2/CP/D2/CR/CTꜼ /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA/BD/BH/BT/D7/D7/D9/D1/CX/D2/CV /A0/B4 /CU/BC /B5/BP /BG/BC /C5/CT/CE/BA/BD/BI/BY /D6/D3/D1 /CP /D2/CP /D6/D6/D3 /DB /D4 /D3/D0/CT /AC/D8 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/BC /B4/BL/BK/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BE/BC/BC/B5 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D1/CT/CR/CW/CP/B9/D2/CX/D7/D1/D7/BA/BD/BJ/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/CP /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2/D7 /CT /B7/CT−→π /B7π−γ /B8 π /BCπ /BCγ /BA/BD/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /CP/D2/CS /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU/BD/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/BC/BY /D6/D3/D1 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /AC/D8/BA/BE/BD/C7 /D2 /D7 /CW /CT /CT /D8 /C1 /C1 /CX /D2/CP/BE/D4 /D3 /D0 /CT /D7 /D3 /D0 /D9 /D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BD/BC/BF/BL − /BL/BF /CX /B5/C5 /CT /CE /BA/BE/BE/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BI/BF/B9/BE/BL/CX/B5 /C5/CT/CE/BA/BE/BF/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/CT/D8/CW/D3 /CS/BA/BE/BG/BT /D8 /CW/CX/CV/CW/vextendsingle/vextendsingle/D8/vextendsingle/vextendsingle/BA/BE/BH/BT /D8/D0 /D3 /DB/vextendsingle/vextendsingle/D8/vextendsingle/vextendsingle/BA/BE/BI/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BG/B9/D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/B8 /D8/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT/D7 /CP /D6/CT /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BH/BF − /BH/BH /CX /B5/C5 /CT /CE/CP/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1/CE /CP/D8 /B4/BL/BF/BK − /BF/BH /CX /B5 /C5/CT/CE/BA /BI/BD/BG /BI/BD/BG/BI/BD/BG /BI/BD/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BL/BK/BC/B5 /BE/BJ/BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C4/BW/BX /BL/BH /BU /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/B8 /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BE/BK/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BL/BI − /BD/BC/BF /CX /B5 /C5/CT/CE/BA/BE/BL/BY /D6/D3/D1 /D7/CW/CT/CT/D8 /C1 /C1 /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/BA/BF/BC/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BJ/BL/BJ − /BD/BK/BH /CX /B5/C5 /CT /CE/CP/D2/CS /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D7/CW/CP/CS/D3 /DB/D4 /D3 /D0 /CT /BA/BF/BD/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BJ/BK − /BE/BK /CX /B5 /C5/CT/CE/BA/BF/BE/BY /D6/D3/D1 /CR/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BF/BF/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AC/D2/CX/D8/CT /DB/CX/CS/D8/CW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA/BF/BG/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BJ/BK /AC/D8/BA /CU/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0/CF/CX/CS/D8/CW /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /DA/CT/D6/DD /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /C8 /CT/CP/CZ /DB/CX/CS/D8/CW /CX/D2 ππ /CX/D7 /CP/CQ /D3/D9/D8 /BH/BC /C5/CT/CE/B8 /CQ/D9/D8/CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /CR/CP/D2 /CQ /CT /D1/D9/CR/CW /D0/CP /D6/CV/CT/D6/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI/BH± /BD/BF /BE/BI/BE± /BF/BC /BF/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ φπ /B7π−γ /BK/BD± /BE/BD /BH/BG± /BL /BF/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ φπ /BCπ /BCγ /BH/BD. /BF /B7 /BE/BC. /BK − /BD/BJ. /BJ /B7/BD /BF. /BE − /BF. /BK /BF/BI/C5/C7/CA/C1 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−π /B7π−/BI/BD± /BL /B7/BD /BG − /BK /BE/BH/BK/BG /BF/BJ/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /BU /B7→ /C3 /B7π /B7π−/BI/BG± /BD/BI /BF/BK/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BE/BD± /BE/BF /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG ∼ /BJ/BC /BF/BL/BU/CA/BT/C5/C7/C6 /BC/BE /CA/CE/CD/BX /BD. /BC/BE /CT /B7/CT−→ π /BCπ /BCγ/BG/BG± /BE± /BE /BK/BG/BK /BG/BC/BT/C1/CC /BT/C4/BT /BC/BD /BT /BX/BJ/BL/BD /BW /B7/D7→π−π /B7π /B7/BE/BC/BD± /BE/BK /BG/BD/BL /BG/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C0 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BD/BE/BE± /BD/BF /BG/BD/BL /BG/BE, /BG/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C0 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BH/BI± /BE/BC /BG/BG/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /BV/C5/BW/BE /CT /B7/CT−→π /BCπ /BCγ/BI/BH± /BE/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D7 /D4/CU /C3 /B7/C3−/BK/BC± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D7 /D4/CUπ /B7π−/BK/BC± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D7 /D4/CUπ /BCπ /BC/BG/BK± /BD/BE± /BK /BG/BH/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8 π /B7π−/BI/BH± /BE/BH /BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BJ/BD± /BD/BG /BG/BI/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ ∼ /BE/BK /BG/BI/C7/C4/C4/BX/CA /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 ∼ /BE/BH /C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 ∼ /BD/BG /BG/BI/C7/C4/C4/BX/CA /BL/BL /BV /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8ηη/BJ/BC± /BE/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG/BK/BI± /BD/BI /BG/BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BH/BG /BG/BJ/C4/C7/BV/C0/BX/CA /BL/BK /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BI/BL± /BD/BH /BG/BK/BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BF/BK± /BE/BC /BG/BL/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC ∼ /BD/BC/BC /BH/BC/C1/CB/C0/C1/BW /BT /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BF/BG /CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8 ηπ/BG/BK± /BD/BC /BF/CZ /BH/BD/BT/C4/BW/BX /BL/BH /BU /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BL/BH± /BE/BC /BD/BC/CZ /BH/BE/BT/C4/BW/BX /BL/BH /BU /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BE/BI± /BD/BC /BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC ∼ /BD/BD/BE /BH/BF/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8 π /BCηη /B8π /BCπ /BCη/BK/BC± /BD/BE /BH/BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BH /CA/CE/CD/BX/BF/BC /C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BJ/BG /BH/BH/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→η /BEπ /BC/BE/BL± /BE /BH/BI/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BG /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BG/BI /BH/BJ/CI/C7/CD /BL/BG /BU /CA/CE/CD/BX/BG/BK± /BD/BE /BH/BK/C5/C7/CA/BZ/BT/C6 /BL/BF /CA/CE/CD/BX ππ /B4 /C3 /C3 /B5→ ππ /B4 /C3 /C3 /B5/B8 /C2/ψ→ φππ /B4 /C3 /C3 /B5/B8 /BW/D7→ π /B4ππ /B5/BF/BJ. /BG± /BD/BC. /BI /BG/BK/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BJ/BE± /BK /BH/BL/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ππ /B8/D4/D4/C3 /C3/BD/BD/BC± /BF/BC /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BC /CB/BY/C5 /D4/D4→ /D4/D4π /B7π−/BE/BL± /BD/BF /BG/BK/BT/BU/BT /BV/C0/C1 /BK/BI /BU /C0/CA/CB /CT /B7/CT−→π /B7π−/CG/BD/BE/BC± /BE/BK/BD± /BE/BC /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BE/BK± /BD/BC /BH/BL/BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ→π /B7π−/CG/BJ/BC /D8/D3 /BF/BC/BC /BI/BC/BT /BV/C0/BT/CB/C7 /CE /BK/BC /CA/CE/CD/BX/BD/BC/BC± /BK/BC /BI/BD/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /C0/BU/BV /BC/BA/BJ /D4/D4→ /C3 /BC/CB /C3 /BC/CB/BF/BC± /BK /BH/BL/C4/BX/BX/C8/BX/CA /BJ/BJ /BT/CB/C8/C3 /BE/DF/BE/BA/BG π−/D4→ π /B7π−/D2 /B8 /C3 /B7/C3−/D2/BG/BK± /BD/BG /BH/BL/BU/C1/C6/C6/C1/BX /BJ/BF /BV/C6/CC/CA π−/D4→ /D2 /C5/C5/BF/BE± /BD/BC /BI/BE/BZ/CA/BT /CH/BX/CA /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/BF/BC± /BD/BC /BI/BE/C0/CH /BT/C5/CB /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/BH/BG± /BD/BI /BI/BE/C8/CA/C7/CC/C7/C8/C7/C8 /BA/BA/BA /BJ/BF /C0/BU/BV /BJπ /B7/D4→ π /B7/D4π /B7π− /BF/BH/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BF/BI/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 ππ /DB/CX/CS/D8/CW/BA /CD/D7/CX/D2/CV /AC/D2/CX/D8/CT /DB/CX/CS/D8/CW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BY/C4/BT /CC/CC/BX /BJ/BI /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE /BC/BH/B8 /CP/D2/CS /D8/CW/CT /D6/CP/D8/CX/D3 /CV /BE/CU/BC /C3/C3 /BB /CV /BE/CU/BCππ /CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BH/BA /BF/BJ/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /D7/D3/D0/D9/D8/CX/D3/D2 /BD/B8 /C8/CF /BT /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BF/BK/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA/BF/BL/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV /B8/BT /BV/C0/BT/CB/C7 /CE/BC /BC /C0 /B8 /CP/D2/CS /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /BA/BG/BC/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /DB/CX/CS/D8/CW/BA/BG/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /C1 /BA /CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT /BV/C0/BT/CB/C7 /CE /BK/BL/BA/BG/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /C1 /BA/BG/BF/C1/D2 /D8/CW/CT /CK/D2/CP /D6/D6/D3 /DB /D6/CT/D7/D3/D2/CP/D2/CR/CTꜼ /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/BA/BG/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/CP /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2/D7 /CT /B7/CT−→π /B7π−γ /B8 π /BCπ /BCγ /BA/BG/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /CP/D2/CS /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU/BG/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BG/BJ/C7 /D2 /D7 /CW /CT /CT /D8 /C1 /C1 /CX /D2/CP/BE/D4 /D3 /D0 /CT /D7 /D3 /D0 /D9 /D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BD/BC/BF/BL − /BL/BF /CX /B5/C5 /CT /CE /BA/BG/BK/BY /D6/D3/D1 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /AC/D8/BA/BG/BL/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BI/BF/B9/BE/BL/CX/B5 /C5/CT/CE/BA/BH/BC/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/CT/D8/CW/D3 /CS/BA/BH/BD/BT /D8 /CW/CX/CV/CW/vextendsingle/vextendsingle/D8/vextendsingle/vextendsingle/BA/BH/BE/BT /D8/D0 /D3 /DB/vextendsingle/vextendsingle/D8/vextendsingle/vextendsingle/BA/BH/BF/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BG/B9/D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/B8 /D8/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT/D7 /CP /D6/CT /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BH/BF − /BH/BH /CX /B5/C5 /CT /CE/CP/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1/CE /CP/D8 /B4/BL/BF/BK − /BF/BH /CX /B5 /C5/CT/CE/BA/BH/BG/BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C4/BW/BX /BL/BH /BU /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/B8/BH/BH/C7/D2 /D7/CW/CT/CT/D8 /C1 /C1 /CX/D2 /CP /BE /D4 /D3/D0/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BL/BI − /BD/BC/BF /CX /B5/C5 /CT /CE /BA/BH/BI/BY /D6/D3/D1 /D7/CW/CT/CT/D8 /C1 /C1 /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/BA/BH/BJ/C7 /D2 /D7 /CW /CT /CT /D8 /C1 /C1 /CX /D2/CP/BE/D4 /D3 /D0 /CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BJ/BL/BJ − /BD/BK/BH /CX /B5/C5 /CT /CE/CP/D2/CS /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D7/CW/CP/CS/D3 /DB /D4 /D3/D0/CT/BA/BH/BK/C7 /D2 /D7 /CW /CT /CT /D8 /C1 /C1 /CX /D2/CP/BE/D4 /D3 /D0 /CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D4 /D3/D0/CT /CX/D7 /CU/D3/D9/D2/CS /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CP/D8 /B4/BL/BJ/BK − /BE/BK /CX /B5/C5 /CT /CE /BA/BH/BL/BY /D6/D3/D1 /CR/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/BC/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AC/D2/CX/D8/CT /DB/CX/CS/D8/CW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BA/BI/BD/BY /D6/D3/D1 /CR/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /AC/D8 /D8/D3 /D8/CW/CT /C0/CH /BT/C5/CB /BJ/BF /CP/D2/CS /C8/CA/C7/CC/C7/C8/C7/C8/BX/CB/BV/CD /BJ/BF /CS/CP/D8/CP/BA /CF/CX/D8/CW /CP/D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT ππ /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8/D7/B8 /CX/D2/CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /CP/D2/CS /D8/D3 /D8/CW/CT /C3 /BC/CB /C3 /BC/CB /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/BA/BI/BE/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BJ/BK /AC/D8/BA /CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /C3 /C3 /D7/CT/CT/D2/A0/BFγγ /D7/CT/CT/D2/A0/BG /CT /B7/CT− /CU/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BF /A0/parenleftbig γγ/parenrightbig/A0/BF /A0/parenleftbig γγ/parenrightbig/A0/BF /A0/parenleftbig γγ/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL /B7/BC. /BC/BJ − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BL /B7/BC. /BC/BJ − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BL /B7/BC. /BC/BJ − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BL /B7/BC. /BC/BJ − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BC/BH /B7/BC. /BC/BL/BH − /BC. /BC/BK/BF /B7/BC. /BD/BG/BJ − /BC. /BD/BD/BJ /BI/BF/C5/C7/CA/C1 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /CT /B7/CT−π /B7π−/BC. /BE/BK /B7/BC. /BC/BL − /BC. /BD/BF /BI/BG/BU/C7/BZ/C4/C1/C7/C6/BX /BL/BL /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BC. /BG/BE± /BC. /BC/BI± /BC. /BD/BK /BI/BH/C7/BX/CB/CC /BL/BC /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−π /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BC/BJ± /BC. /BD/BE /BI/BI, /BI/BJ/BU/C7 /CH/BX/CA /BL/BC /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−π /B7π−/BC. /BF/BD± /BC. /BD/BG± /BC. /BC/BL /BI/BI, /BI/BJ/C5/BT/CA/CB/C1/CB/C3/BX /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−π /BCπ /BC/BC. /BI/BF± /BC. /BD/BG /BI/BK/C5/C7/CA/BZ/BT/C6 /BL/BC /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BI/BF/CD/D7/CX/D2/CV /AC/D2/CX/D8/CT /DB/CX/CS/D8/CW /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BY/C4/BT /CC/CC/BX /BJ/BI /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE /BC/BH/B8 /CP/D2/CS /D8/CW/CT /D6/CP/D8/CX/D3/CV /BE/CU/BC /C3/C3 /BB /CV /BE/CU/BCππ /CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BH/BA /BI/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C5/C7/CA/BZ/BT/C6 /BL/BC/BA/BI/BH/C7/BX/CB/CC /BL/BC /D5/D9/D3/D8/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /B7/BC. /BC/BK − /BC. /BD/BK /BA/CF /CT /D9/D7/CT± /BC. /BD/BK/BA /C7/CQ/D7/CT/D6/DA/CT/CS /BI/BC /CT/DA/CT/D2/D8/D7/BA/BI/BI/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CQ/CX/D8/D6/CP /D6/DD /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D9/D2/CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CQ /DD /D9/D2/CX/D8/CP /D6/CX/D8 /DD /BA/BI/BJ/BW/CP/D8/CP /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /C5/C7/CA/BZ/BT/C6 /BL/BC/B8 /BU/C7/BZ/C4/C1/C7/C6/BX /BL/BL /CP/D2/CP/D0/DD/D7/CT/D7/BA/BI/BK/BY /D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU/C7 /CH/BX/CA /BL/BC /CP/D2/CS /C5/BT/CA/CB/C1/CB/C3/BX /BL/BC/B8 /CS/CP/D8/CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D1 /BP /BL/BK/BL /C5/CT/CE/B8 /A0 /BP /BI/BD /C5/CT/CE/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BG< /BK. /BG< /BK. /BG< /BK. /BG/BL/BC /CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /C6/BW /CT /B7/CT−→π /BCπ /BC /BI/BD/BH /BI/BD/BH/BI/BD/BH /BI/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BL/BK/BC/B5 /B8 /CP/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig ππ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BD /B7/A0/BE /B5/A0/parenleftbig ππ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig ππ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BD /B7/A0/BE /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BH/BE± /BC. /BD/BE /BL/BA/BL/CZ /BI/BL/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /BU±→ /C3±π±π∓/BC. /BJ/BH /B7/BC. /BD/BD − /BC. /BD/BF /BJ/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE χ/CR /BC→ /BEπ /B7/BEπ−/B8 π /B7π−/C3 /B7/C3−/BC. /BK/BG± /BC. /BC/BE /BJ/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 ∼ /BC. /BI/BK /C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BC. /BI/BJ± /BC. /BC/BL /BJ/BE/C4/C7 /CE/BX/CA/CA/BX /BK/BC /C0/BU/BV /BGπ−/D4→ /D2 /BE /C3 /BC/CB/BC. /BK/BD /B7/BC. /BC/BL − /BC. /BC/BG /BJ/BE/BV/BT/CB/C7/C6 /BJ/BK /CB/CC/CA/BV /BJπ−/D4→ /D2 /BE /C3 /BC/CB/BC. /BJ/BK± /BC. /BC/BF /BJ/BE/CF/BX/CC/CI/BX/C4 /BJ/BI /C7/CB/C8/C3 /BK/BA/BLπ−/D4→ /D2 /BE /C3 /BC/CB/BI/BL/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /A0/B4 /C3 /B7/C3−/B5/BB /A0 /B4 π /B7π−/B5/BP /BC. /BI/BL± /BC. /BF/BE /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BI /C7 /CP/D2/CS/CX/D7/D3/D7/D4/CX/D2 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /BJ/BC/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BZ /BA/BJ/BD/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /B4/BC/BA /D4 /D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη /B5/B8 /BZ/BT/C5/CB /B4 π /D4→π /BCπ /BC/D2 /B8ηη /D2 /B8ηη/prime/D2 /B5/B8 /CP/D2/CS /BU/C6/C4 /B4 π /D4→ /C3 /C3/D2 /B5 /CS/CP/D8/CP/BA/BJ/BE/C5/CT/CP/D7/D9/D6/CT ππ /CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /CP/D7/D7/D9/D1/CX/D2/CV /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CR/D3/D9/D4/D0/CT/CS /D8/D3 /D8/CW/CT ππ /CP/D2/CS /C3 /C3 /CR/CW/CP/D2/D2/CT/D0/D7/D3/D2/D0/DD /BA /CU/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BX/C8/C2 /BV/BG/BL /BG/BJ/BF /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C3 /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BK /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BD /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/CA/C1 /BC/BJ /C8/CA /BW/BJ/BH /BC/BH/BD/BD/BC/BD/CA /CC/BA/C5 /D3 /D6/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI/BU /C8/C4 /BU/BI/BF/BG /BD/BG/BK /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/C7 /C8/CA /BW/BJ/BG /BC/BF/BE/BC/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /C8/CA/C4 /BL/BI /BE/BH/BD/BK/BC/BF /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8/C4 /BU/BI/BC/BJ /BE/BG/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BH /C8/CA /BW/BJ/BE /BC/BD/BF/BC/BC/BI /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BZ/BA/C6/BA /CB/CW/CT/D7/D8/CP/CZ /D3/DA/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /C8/CA /BW/BJ/BD /BC/BL/BE/BC/BC/BF /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BZ /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /BX/C8/C2 /BT/BD/BI /BE/BE/BL /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA /CC/CX/CZ/CW/D3/D1/CX/D6/D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BK/BI/BC/BA/BT/C4/C7/C1/CB/C1/C7 /BC/BE/BW /C8/C4 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/C3/D6/D9/D4/CP/B8 /C5/BA /C6/CP/CV/DD/C5/BT/CA/C3/CD/CB/C0/C1/C6 /BC/BC /BX/C8/C2 /BT/BK /BF/BK/BL /CE/BA/BX/BA /C5/CP /D6/CZ/D9/D7/CW/CX/D2/CF /BT/C6/BZ /BC/BC/BT /C8/CA /BW/BI/BE /BC/BD/BJ/BH/BC/BF /CI/BA /CF /CP/D2/CV/BT/BU/CA/BX/CD /BL/BL/C2 /C8/C4 /BU/BG/BG/BL /BF/BI/BG /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/C0 /C8/C4 /BU/BG/BI/BJ /BE/BK/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/BU/C4/BT /BV/C3 /BL/BL /C8/CA /BW/BH/BL /BC/BJ/BG/BC/BE/BI /BW/BA /BU/D0/CP/CR/CZ /CT/D8 /CP/D0/BA/BW/BX/C4/BU/C7/CD/CA/BZ/C7 /BL/BL/C8/C4 /BU/BG/BG/BI /BF/BF/BE /CA/BA /BW/CT/D0/CQ /D3/D9/D6/CV/D3/B8 /BW/BA /C4/CX/D9/B8 /C5/BA /CB/CR/CP/CS/D6/D3/D2/C5/BT/CA/BV/C7 /BL/BL /C8/C4 /BU/BG/BJ/BC /BE/BC /BX/BA /C5/CP /D6/CR/D3 /CT/D8 /CP/D0/BA/C5/C1/C6/C3 /C7 /CF/CB/C3/C1 /BL/BL /BX/C8/C2 /BV/BL /BE/BK/BF /C8 /BA /C5/CX/D2/CZ /D3 /DB/D7/CZ/CX/B8 /CF/BA /C7/CR/CW/D7/BT /BV/C0/BT/CB/C7 /CE /BL/BK/BZ /C2/BX/CC/C8/C4 /BI/BJ /BG/BI/BG /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA/BT /BV/C0/BT/CB/C7 /CE /BL/BK/C2 /CB/C8/CD /BG/BD /BD/BD/BG/BL /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/BV/C0/C4/C1/BT/C8/C6/C1/C3/BA/BA/BA /BL/BK /C8/C4 /BU/BG/BE/BF /BG/BC/BD /C8 /BA/CE/BA /BV/CW/D0/CX/CP/D4/D2/CX/CZ /D3/DA/B8 /CE/BA/BT/BA /CD/DA/CP /D6/D3/DA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /CB/C8/BW /BG/BE /BD/BD/BJ /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BH/BF /BF/BE/BF/BA/BT /CD /BK/BJ /C8/CA /BW/BF/BH /BD/BI/BF/BF /C3/BA/C4/BA /BT/D9/B8 /BW/BA /C5/D3 /D6/CV/CP/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B8 /CA/BT/C4/B5/BT/C3/BX/CB/CB/C7/C6 /BK/BI /C6/C8 /BU/BE/BI/BG /BD/BH/BG /CC/BA/BT /CZ /CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BT/DC/CX/CP/D0 /BY/CX/CT/D0/CS /CB/D4 /CT/CR/BA /BV/D3/D0/D0/CP/CQ/BA/B5/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BK/BI /CI/C8/C0/CH /BV/BF/BC /BI/BD/BH /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BU/C1/BX/C4/B5/C5/BX/C6/C6/BX/CB/CB/C1/BX/CA /BK/BF /CI/C8/C0/CH /BV/BD/BI /BE/BG/BD /BZ/BA /C5/CT/D2/D2/CT/D7/D7/CX/CT/D6 /B4/C5/C7/C6/C8/B5/BU/BT/CA/BU/BX/CA /BK/BE /CI/C8/C0/CH /BV/BD/BE /BD /BW/BA/C8 /BA/BU /CP /D6/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/BW /BT/CA/BX/B8 /C4/BT/C6/BV/B8 /CB/C0/BX/BY/B5/BX/CC/C3/C1/C6 /BK/BE/BV /C8/CA /BW/BE/BH /BE/BG/BG/BI /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CC/CD/BY/CC/CB/B8 /CE /BT/C6/BW/B5/CB/CA/C1/C6/C1/CE /BT/CB/BT/C6 /BJ/BH /C8/CA /BW/BD/BE /BI/BK/BD /CE/BA /CB/D6/CX/D2/CX/DA/CP/D7/CP/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BU/C1/BZ/C1 /BI/BE /BV/BX/CA/C6 /BV/D3/D2/CU/BA /BE/BG/BJ /BT/BA /BU/CX/CV/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BU/C1/C6/BZ/C0/BT/C5 /BI/BE /BV/BX/CA/C6 /BV/D3/D2/CU/BA /BE/BG/BC /C0/BA/C0/BA /BU/CX/D2/CV/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /BV/BX/CA/C6/B5/BX/CA/CF/C1/C6 /BI/BE /C8/CA/C4 /BL /BF/BG /BT/BA/CA/BA /BX/D6/DB/CX/D2 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /BU/C6/C4/B5/CF /BT/C6/BZ /BI/BD /C2/BX/CC/C8 /BD/BF /BF/BE/BF /C3/BA/B9/BV/BA /CF /CP/D2/CV /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BG/BC /BG/BI/BG/BA /CP/BC /B4/BL/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BC /B7/B7/B5/CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /D3/D2 /D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D7 /D9/D2/CS/CT/D6 /CU/BC /B4/BI/BC/BC/B5 /BA /B4/CB/CT/CT /D8/CW/CT /CX/D2/CS/CT/DC/CU/D3 /D6 /D8/CW/CT /D4/CP/CV/CT /D2/D9/D1/CQ /CT/D6/BA/B5 /CP/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB /CP/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB/CP/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB /CP/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL/BK/BG. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BG. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL/BK/BG. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BG. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BI/BD/BI /BI/BD/BI/BI/BD/BI /BI/BD/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BC /B4/BL/BK/BC/B5 WEIGHTED AVERAGE 984.7 ±1.2 (Error scaled by 1.5) DEBILLY 80 HBC 2.1ABELE 98 CBAR 0.8DEFOIX 72 HBCGRASSLER 77 HBC 1.2GURTU 79 HBC 0.6EVANGELIS... 81 OMEG 0.2ATKINSON 84E OMEG 2.1ARMSTRONG 91B OMEG 0.0AMSLER 92 CBAR 1.9AMSLER 94C CBAR 0.1BERTIN 98B OBLXTEIGE 99 B852 15.9BARBERIS 00H 0.2BARBERIS 00H 1.9ACHARD 02B L3 0.0χ2 27.0 (Confidence Level = 0.008) 950 960 970 980 990 1000 1010 1020/CP/BC /B4/BL/BK/BC/B5 /C5/BT/CB/CB ηπ /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C7/C6/C4 /CH ηπ /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C7/C6/C4 /CH ηπ /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C7/C6/C4 /CH ηπ /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BL/BK/BH. /BD± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BH. /BD± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BK/BH. /BD± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BH. /BD± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BL/BK/BH ± /BG± /BI /BF/BD/BK /BT /BV/C0/BT/CA/BW /BC/BE /BU /C4/BF /BD/BK/BF/DF /BE/BC/BL/CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/BL/BJ/BH ± /BJ /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/D4/CUηπ /BC/D4/D7/BL/BK/BK ± /BK /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/A1 /B7/B7/CUηπ−/D4/D7/BL/BL/BF. /BD± /BE. /BD /BD/CC/BX/C1/BZ/BX /BL/BL /BU/BK/BH/BE /BD/BK. /BFπ−/D4→ ηπ /B7π−/D2/BL/BJ/BH ± /BD/BH /BU/BX/CA/CC/C1/C6 /BL/BK /BU /C7/BU/C4/CG /BC/BA/BC /D4/D4→/C3±/C3/D7π∓/BL/BK/BG. /BG/BH± /BD. /BE/BF± /BC. /BF/BG /BT/C5/CB/C4/BX/CA /BL/BG /BV /BV/BU/BT/CA /BC. /BC /D4/D4→ωηπ /BC/BL/BK/BE ± /BE /BE/BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC/BL/BK/BG ± /BG /BD/BC/BG/BC /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /C7/C5/BX/BZ ± /BF/BC/BC /D4/D4→/D4/D4ηπ /B7π−/BL/BJ/BI ± /BI /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BX /C7/C5/BX/BZ ± /BE/BH/DF/BH/BH γ /D4→ ηπ /D2/BL/BK/BI ± /BF /BH/BC/BC /BF/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ ± /BD/BEπ−/D4→ ηπ /B7π−π−/D4/BL/BL/BC ± /BJ /BD/BG/BH /BF/BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV ± /BG/BA/BE /C3−/D4→/A3η /BEπ/BL/BJ/BJ ± /BJ /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV − /BD/BIπ∓/D4→ /D4η /BFπ/BL/BJ/BE ± /BD/BC /BD/BH/BC /BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV ± /BC/BA/BJ /D4/D4→ /BJπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BL/BH /B7/BH /BE − /BD/BC /BF/BI /BG/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BY /CB/C6/BW /CT /B7/CT−→ηπ /BCγ/BL/BL/BG /B7/BF /BF − /BK /BF/BI /BH/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BY /CB/C6/BW /CT /B7/CT−→ηπ /BCγ ∼ /BD/BC/BH/BH /BI/C7/C4/C4/BX/CA /BL/BL /CA/CE/CD/BX ηπ /B8 /C3 /C3 ∼ /BD/BC/BC/BL. /BE /BI/C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BL/BK/BK ± /BI /BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BL/BK/BJ /CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8/C3π /B8ηπ/BL/BL/BD /C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ηπ→ηπ /B8 /C3 /C3 /B8/C3π /B8ηπ/BL/BK/BC ± /BD/BD /BG/BJ /BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BK /C7/CB/C8/C3 − /BG/BA/BHπ−/D4→/D4/CG−/BL/BJ/BK ± /BD/BI /BH/BC /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ ± /BD/BE/DF/BD/BH π−/D4→/D2η /BEπ/BL/BK/BL ± /BG /BJ/BC /CF/BX/C4/C4/CB /BJ/BH /C0/BU/BV − /BF/BA/BD/DF/BI /C3−/D4→/A3η /BEπ/BL/BJ/BC ± /BD/BH /BE/BC /BU/BT/CA/C6/BX/CB /BI/BL /BV /C0/BU/BV − /BG/DF/BH /C3−/D4→/A3η /BEπ/BL/BK/BC ± /BD/BC /BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /BW/BU/BV ± /BE/BA/BJπ /B7/CS/BL/BK/BC ± /BD/BC /BD/BH /C5/C1/C4/C4/BX/CA /BI/BL /BU /C0/BU/BV − /BG/BA/BH /C3−/C6→ ηπ /A3/BL/BK/BC ± /BD/BC /BF/BC /BT/C5/C5/BT/CA /BI/BK /C0/BU/BV ± /BH/BA/BH /C3−/D4→/A3η /BEπ/BD/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/B8 /CP/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2 /CP±/BC /CP/D2/CS /CP /BC/BC /BA /CC/CW/CT /AC/D8 /CU/CP/DA/D3 /D6/D7 /CP /D7/D0/CX/CV/CW/D8/D0/DD /CW/CT/CP/DA/CX/CT/D6 /CP±/BC /BA/BE/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BF/BY /D6/D3/D1 /CU/BD /B4/BD/BE/BK/BH/B5 /CS/CT/CR/CP /DD /BA/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /BU /BA /CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT /BV/C0/BT/CB/C7 /CE/BK /BL /BA/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /BU /BA /CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C2/BT/BY/BY/BX /BJ/BJ/BA/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BAWEIGHTED AVERAGE 985.1 ±1.3 (Error scaled by 1.5) DEFOIX 72 HBCGRASSLER 77 HBC 1.3GURTU 79 HBC 0.5EVANGELIS... 81 OMEG 0.1ATKINSON 84E OMEG 2.3ARMSTRONG 91B OMEG 0.1AMSLER 92 CBAR 2.4AMSLER 94C CBAR 0.3BERTIN 98B OBLXTEIGE 99 B852 14.5BARBERIS 00H 0.1BARBERIS 00H 2.1ACHARD 02B L3 0.0χ2 23.7 (Confidence Level = 0.008) 950 960 970 980 990 1000 1010 1020 ηπ /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C7/C6/C4 /CH/C3 /C3 /C7/C6/C4 /CH /C3 /C3 /C7/C6/C4 /CH/C3 /C3 /C7/C6/C4 /CH /C3 /C3 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BL/BK/BC. /BK± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BC. /BK± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BK/BC. /BK± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK/BC. /BK± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BK/BE± /BF /BJ/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓/BL/BJ/BI± /BI /BF/BD/BI /BW/BX/BU/C1/C4/C4 /CH /BK/BC /C0/BU/BV ± /BD/BA/BE/DF/BE /D4/D4→/CU/BD /B4/BD/BE/BK/BH/B5 ω ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BC/BH/BF /BK/C7/C4/C4/BX/CA /BL/BL /BV /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BC/BD/BI ± /BD/BC /BD/BC/BC /BL/BT/CB/CC/C1/BX/CA /BI/BJ /C0/BU/BV ± /BC/BA/BC /D4/D4/BD/BC/BC/BF. /BF± /BJ. /BC /BD/BG/BF /BD/BC/CA/C7/CB/BX/C6/BY/BX/C4/BW /BI/BH /CA/CE/CD/BX ±/BJ/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1/B8 /D8/CW/CT /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CX/D7 /CP/D8 /BD/BC/BC/BI/B9/CX/BG/BL /C5/CT/CE/BA/BK/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BL/BT/CB/CC/C1/BX/CA /BI/BJ /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BU/BT/CA/C4/C7 /CF /BI/BJ/B8 /BV/C7/C6/BY /C7/CA/CC/C7 /BI/BJ/B8 /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH/BA/BD/BC/C8/D0/D9/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BA /CP/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /CP/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0/CP/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /CP/BC /B4/BL/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CF/CX/CS/D8/CW /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /DA/CT/D6/DD /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /C8 /CT/CP/CZ/DB/CX/CS/D8/CW /CX/D2 ηπ /CX/D7 /CP/CQ /D3/D9/D8 /BI/BC /C5/CT/CE/B8 /CQ/D9/D8 /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /CR/CP/D2 /CQ /CT /D1/D9/CR/CW /D0/CP /D6/CV/CT/D6/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BC± /BD/BF± /BG /BF/BD/BK /BT /BV/C0/BT/CA/BW /BC/BE /BU /C4/BF /BD/BK/BF/DF /BE/BC/BL/CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/BJ/BE± /BD/BI /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/D4/CUηπ /BC/D4/D7/BI/BD± /BD/BL /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/A1 /B7/B7/CUηπ−/D4/D7 ∼ /BG/BE /BD/BD/C7/C4/C4/BX/CA /BL/BL /CA/CE/CD/BX ηπ /B8 /C3 /C3 ∼ /BD/BD/BE /BD/BD/C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ηπ /B8 /C3 /C3/BJ/BD± /BJ /CC/BX/C1/BZ/BX /BL/BL /BU/BK/BH/BE /BD/BK. /BFπ−/D4→ ηπ /B7π−/D2/BL/BE± /BE/BC /BD/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BI/BH± /BD/BC /BU/BX/CA/CC/C1/C6 /BL/BK /BU /C7/BU/C4/CG /BC/BA/BC /D4/D4→/C3±/C3/D7π∓ ∼ /BD/BC/BC /CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8/C3π /B8ηπ/BE/BC/BE /C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ηπ→ηπ /B8 /C3 /C3 /B8/C3π /B8ηπ/BH/BG. /BD/BE± /BC. /BF/BG± /BC. /BD/BE /BT/C5/CB/C4/BX/CA /BL/BG /BV /BV/BU/BT/CA /BC. /BC /D4/D4→ωηπ /BC/BH/BG± /BD/BC /BD/BE/BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC/BL/BH± /BD/BG /BD/BC/BG/BC /BD/BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /C7/C5/BX/BZ ± /BF/BC/BC /D4/D4→/D4/D4ηπ /B7π−/BI/BE± /BD/BH /BH/BC/BC /BD/BF/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ ± /BD/BEπ−/D4→ ηπ /B7π−π−/D4/BI/BC± /BE/BC /BD/BG/BH /BD/BF/BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV ± /BG/BA/BE /C3−/D4→/A3η /BEπ/BI/BC /B7/BH /BC − /BF/BC /BG/BJ /BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BK /C7/CB/C8/C3 − /BG/BA/BHπ−/D4→/D4/CG−/BK/BI. /BC /B7/BI /BC. /BC − /BH/BC. /BC /BH/BC /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ ± /BD/BE/DF/BD/BH π−/D4→/D2η /BEπ/BG/BG± /BE/BE /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV − /BD/BIπ∓/D4→ /D4η /BFπ/BK/BC /D8/D3 /BF/BC/BC /BD/BG/BY/C4/BT /CC/CC/BX /BJ/BI /CA/CE/CD/BX − /BG/BA/BE /C3−/D4→/A3η /BEπ/BD/BI. /BC /B7/BE /BH. /BC − /BD/BI. /BC /BJ/BC /CF/BX/C4/C4/CB /BJ/BH /C0/BU/BV − /BF/BA/BD/DF/BI /C3−/D4→/A3η /BEπ/BF/BC± /BH /BD/BH/BC /BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV ± /BC/BA/BJ /D4/D4→ /BJπ/BG/BC± /BD/BH /BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /BW/BU/BV ± /BE/BA/BJπ /B7/CS/BI/BC± /BF/BC /BD/BH /C5/C1/C4/C4/BX/CA /BI/BL /BU /C0/BU/BV − /BG/BA/BH /C3−/C6→ ηπ /A3/BK/BC± /BF/BC /BF/BC /BT/C5/C5/BT/CA /BI/BK /C0/BU/BV ± /BH/BA/BH /C3−/D4→/A3η /BEπ /BI/BD/BJ /BI/BD/BJ/BI/BD/BJ /BI/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BC /B4/BL/BK/BC/B5 /BD/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BE/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BD/BF/BY /D6/D3/D1 /CU/BD /B4/BD/BE/BK/BH/B5 /CS/CT/CR/CP /DD /BA/BD/BG/CD/D7/CX/D2/CV /CP /D8 /DB /D3/B9/CR/CW/CP/D2/D2/CT/D0 /D6/CT/D7/D3/D2/CP/D2/CR/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /BZ/BT /CH/BJ /BI /BU /CS/CP/D8/CP/BA/C3 /C3 /C7/C6/C4 /CH /C3 /C3 /C7/C6/C4 /CH/C3 /C3 /C7/C6/C4 /CH /C3 /C3 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BL/BE± /BK /BL/BE± /BK/BL/BE± /BK /BL/BE± /BK /BD/BH/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BG /BD/BI/C7/C4/C4/BX/CA /BL/BL /BV /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 ∼ /BE/BH /BD/BC/BC /BD/BJ/BT/CB/CC/C1/BX/CA /BI/BJ /C0/BU/BV ±/BH/BJ± /BD/BF /BD/BG/BF /BD/BK/CA/C7/CB/BX/C6/BY/BX/C4/BW /BI/BH /CA/CE/CD/BX ±/BD/BH/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1/B8 /D8/CW/CT /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1 /CX/D7 /CP/D8 /BD/BC/BC/BI/B9/CX/BG/BL /C5/CT/CE/BA/BD/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BJ/BT/CB/CC/C1/BX/CA /BI/BJ /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BU/BT/CA/C4/C7 /CF /BI/BJ/B8 /BV/C7/C6/BY /C7/CA/CC/C7 /BI/BJ/B8 /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH/BA/BD/BK/C8/D0/D9/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BA /CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDηπ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /C3 /C3 /D7/CT/CT/D2/A0/BFρπ/A0/BGγγ /D7/CT/CT/D2/A0/BH /CT /B7/CT− /CP/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CP/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BC /B4/BL/BK/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BG /A0/parenleftbig γγ/parenrightbig/A0/BG /A0/parenleftbig γγ/parenrightbig/A0/BG /A0/parenleftbig γγ/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC± /BC. /BD/BC /BD/BL/BT/C5/CB/C4/BX/CA /BL/BK /CA/CE/CD/BX/BD/BL/CD/D7/CX/D2/CV /A0γγ /BU/B4a /BC/B4/BL/BK/BC/B5 →ηπ /B5/BP /BC. /BE/BG± /BC. /BC/BK /CZ /CT/CE/BA /CP/BC /B4/BL/BK/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BC /B4/BL/BK/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CP/BC /B4/BL/BK/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BC /B4/BL/BK/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BK± /BC. /BC/BG± /BC. /BD/BC /BG/BG /C7/BX/CB/CC /BL/BC /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−π /BCη/BC. /BD/BL± /BC. /BC/BJ /B7/BC. /BD/BC − /BC. /BC/BJ /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BI /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−π /BCη/A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0/A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /A0/parenleftbig ηπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /C6/BW /CT /B7/CT−→π /BCη /CP/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BC /B4/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BF± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BH/BJ± /BC. /BD/BI /BE/BC/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/BC. /BE/BF± /BC. /BC/BH /BE/BD/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→/C3 /BC/C4 /C3±π∓/BC. /BD/BI/BI± /BC. /BC/BD± /BC. /BC/BE /BE/BE/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/CU /CU/BD /B4/BD/BE/BK/BH/B5 /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BI/BC /C7/C4/C4/BX/CA /BL/BL /BU /CA/CE/CD/BX ππ→ηπ /B8 /C3 /C3/BD. /BD/BI± /BC. /BD/BK /BE/BF/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→ηηπ /BC/BC. /BJ± /BC. /BF /BE/BE/BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→/D2η /BEπ/BC. /BE/BH± /BC. /BC/BK /BE/BE/BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV ± /BC/BA/BJ /D4→ /BJπ/A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BF /BB/A0/BD ρπ /CU/D3 /D6/CQ/CX/CS/CS/CT/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BH /BJ/BC /BT/C5/C5/BT/CA /BJ/BC /C0/BU/BV ± /BG/BA/BD/B8/BH/BA/BH /C3−/D4→/A3η /BEπ/BE/BC/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA/BE/BD/CD/D7/CX/D2/CV π /BCπ /BCη /CU /D6 /D3 /D1/BT /C5 /CB /C4 /BX /CA/BL /BG /BW /BA/BE/BE/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU /CU/BD /B4/BD/BE/BK/BH/B5 /BA/BE/BF/BU/CD/BZ/BZ /BL/BG /D9/D7/CT/D7 /BT/C5/CB/C4/BX/CA /BL/BG /BV /CS/CP/D8/CP/BA /CC/CW/CX/D7 /CX/D7 /CP /D6/CP/D8/CX/D3 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CP/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BC /B4/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /BX/C8/C2 /BV/BE/BI /BF/BJ/BD /C5/BA /BU/CP /D6/CV/CX/D3/D8/D8/CX /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CA/BW /BC/BE/BU /C8/C4 /BU/BH/BE/BI /BE/BI/BL /C8 /BA /BT/CR/CW/CP /D6/CS /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BC/BY /C8/C4 /BU/BG/BJ/BL /BH/BF /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/C0 /C8/C4 /BU/BG/BK/BK /BE/BE/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C7/C4/C4/BX/CA /BL/BL /C8/CA /BW/BI/BC /BC/BL/BL/BL/BC/BI /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C2/BA/BT/BA /C7/D0/D0/CT/D6 /CT/D8 /CP/D0/BA/C7/C4/C4/BX/CA /BL/BL/BU /C6/C8 /BT/BI/BH/BE /BG/BC/BJ /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BX/BA /C7/D7/CT/D8/C7/C4/C4/BX/CA /BL/BL/BV /C8/CA /BW/BI/BC /BC/BJ/BG/BC/BE/BF /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BX/BA /C7/D7/CT/D8/CC/BX/C1/BZ/BX /BL/BL /C8/CA /BW/BH/BL /BC/BD/BE/BC/BC/BD /CB/BA /CC /CT/CX/CV/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BK /C8/CA /BW/BH/BJ /BF/BK/BI/BC /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA 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/BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C5/BT/CA/BV/C7 /BL/BL /C8/C4 /BU/BG/BJ/BC /BE/BC /BX/BA /C5/CP /D6/CR/D3 /CT/D8 /CP/D0/BA/BT /BV/C0/BT/CB/C7 /CE /BL/BK/C2 /CB/C8/CD /BG/BD /BD/BD/BG/BL /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BC /C6/C8/BU/C8/CB /BE/BD /BD/BL/BI /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8 /B4/C0/BX/C4/CB/B5/CF/BX/C1/C6/CB/CC/BX/C1/C6 /BL/BC /C8/CA /BW/BG/BD /BE/BE/BF/BI /C2/BA /CF /CT/CX/D2/D7/D8/CT/CX/D2/B8 /C6/BA /C1/D7/CV/D9/D6 /B4/CC/C6/CC/C7/B5/BT /BV/C0/BT/CB/C7 /CE /BK/BK/BU /CI/C8/C0/CH /BV/BG/BD /BF/BC/BL /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BZ/BA/C6/BA /CB/CW/CT/D7/D8/CP/CZ /D3/DA /B4/C6/C7 /CE/C5/B5/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BK/BI /CI/C8/C0/CH /BV/BF/BC /BI/BD/BH /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BU/C1/BX/C4/B5/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE /C8/CA/C4 /BG/BL /BI/BE/BG /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8 /B4/C0/BX/C4/CB/B5/BU/CA/BT/C5/C7/C6 /BK/BC /C8/C4 /BL/BF/BU /BI/BH /BT/BA /BU/D6/CP/D1/D3/D2/B8 /BX/BA /C5/CP/D7/D7/D3 /B4/BU/BT/CA/BV/B5/CC/CD/CA/C3 /C7/CC /BI/BF /CB/CX/CT/D2/CP /BV/D3/D2/CU/BA /BD /BI/BI/BD /BY/BA /CC /D9/D6/CZ /D3/D8 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C8/C1/CC/CC/B5 /BI/BD/BK /BI/BD/BK/BI/BD/BK /BI/BD/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BC/BE/BC/B5 φ /B4/BD/BC/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 φ /B4/BD/BC/BE/BC/B5 /C5/BT/CB/CBφ /B4/BD/BC/BE/BC/B5 /C5/BT/CB/CBφ /B4/BD/BC/BE/BC/B5 /C5/BT/CB/CBφ /B4/BD/BC/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BD/BL. /BG/BH/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BD/BL. /BG/BH/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BD/BL. /BG/BH/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BD/BL. /BG/BH/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA /BD/BC/BD/BL. /BF/BC± /BC. /BC/BE± /BC. /BD/BC /BD/BC/BH/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BI /BV/C5/BW/BE /BC. /BL/BK/DF/BD. /BC/BI /CT /B7/CT−→ π /B7π−π /BC/BD/BC/BD/BL. /BH/BE± /BC. /BC/BH± /BC. /BC/BH /BD/BJ/BA/BG/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ ηγ/BD/BC/BD/BL. /BG/BK/BF± /BC. /BC/BD/BD± /BC. /BC/BE/BH /BE/BJ/BE/CZ /BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BD/BC/BD/BL. /BG/BE± /BC. /BC/BH /BD/BL/BC/BC/CZ /BE/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/BD/BC/BD/BL. /BG/BC± /BC. /BC/BG± /BC. /BC/BH /BE/BF/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BD/BC/BD/BL. /BF/BI± /BC. /BD/BE /BF/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BU /CB/C6/BW /CT /B7/CT−→ηγ/BD/BC/BD/BL. /BF/BK± /BC. /BC/BJ± /BC. /BC/BK /BE/BE/BC/BC /BG/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BY /BV/C5/BW/BE /CT /B7/CT−→π /B7π−≥/BEγ/BD/BC/BD/BL. /BH/BD± /BC. /BC/BJ± /BC. /BD/BC /BD/BD/BD/BI/BL /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/BD/BC/BD/BL. /BH± /BC. /BG /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE /C3 /B7/BE /C3−/BD/BC/BD/BL. /BG/BE± /BC. /BC/BI /BH/BH/BI/BC/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BC/BD/BL. /BJ± /BC. /BF /BE/BC/BD/BE /BW /BT /CE/BX/C6/C8/C7/CA/CC /BK/BI /C5/C8/CB/BY /BG/BC/BC /D4 /BT→ /BG /C3 /CG/BD/BC/BD/BL. /BJ± /BC. /BD± /BC. /BD /BH/BC/BJ/BL /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BW /BT/CA/BZ /BD/BC /CT /B7/CT−→/C3 /B7/C3−/CG/BD/BC/BD/BL. /BF± /BC. /BD /BD/BH/BC/BC /BT/CA/BX/C6/CC/C7/C6 /BK/BE /BT/BX/C5/CB /BD/BD/BA/BK /D4 /D3/D0/CP /D6/BA /D4/D4→/C3/C3/BD/BC/BD/BL. /BI/BJ± /BC. /BD/BJ /BE/BH/BC/BK/BC /BH/C8/BX/C4/C4/C1/C6/BX/C6 /BK/BE /CA/CE/CD/BX/BD/BC/BD/BL. /BH/BE± /BC. /BD/BF /BF/BI/BK/BD /BU/CD/C3/C1/C6 /BJ/BK /BV /C7/C4 /CH /BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BD/BL. /BI/BF± /BC. /BC/BJ /BD/BE/BH/BG/BC /BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW /BC→ /C3 /BC/C3 /B7/C3−/BD/BC/BD/BL. /BK± /BC. /BJ /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BI /C7/C5/BX/BZ /BK/BHπ /B7/BB /D4/D4→ π /B7/BB /D4 /BG /C3/D4/BD/BC/BE/BC. /BD± /BC. /BD/BD /BH/BH/BE/BI /BI/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BI /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/BD/BC/BD/BL. /BJ± /BD. /BC /BU/BX/BU/BX/C3 /BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC/BD/BL. /BG/BD/BD± /BC. /BC/BC/BK /BI/BG/BE/CZ /BJ/BW/C1/C2/C3/CB/CC/CA/BT /BK/BI /CB/C8/BX/BV /BD/BC/BC/DF /BE/BC/BC π±/B8 /D4 /B8 /D4 /B8/C3±/B8/D3 /D2/BU /CT/BD/BC/BE/BC. /BL± /BC. /BE /BI/BY/CA/BT/C5/BX /BK/BI /C7/C5/BX/BZ /BD/BF /C3 /B7/D4→φ /C3 /B7/D4/BD/BC/BE/BD. /BC± /BC. /BE /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BU /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→/C3−/C3 /B7/A3/BD/BC/BE/BC. /BC± /BC. /BH /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BU /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→/C3−/C3 /B7/A3/BD/BC/BD/BL. /BJ± /BC. /BF /BI/BU/BT/CA/BT /CC/BX /BK/BF /BZ/C7/C4/C1 /BD/BL/BCπ−/BU/CT→ /BEµ /CG/BD/BC/BD/BL. /BK± /BC. /BE± /BC. /BH /BJ/BI/BI /C1/CE /BT/C6/C7 /CE /BK/BD /C7/C4 /CH /BT /BD/DF/BD/BA/BG /CT /B7/CT−→/C3 /B7/C3−/BD/BC/BD/BL. /BG± /BC. /BH /BF/BF/BJ /BV/C7/C7/C8/BX/CA /BJ/BK /BU /C0/BU/BV /BC/BA/BJ/DF/BC/BA/BK /D4/D4→/C3 /BC/CB /C3 /BC/C4π /B7π−/BD/BC/BE/BC ± /BD /BF/BK/BF /BI/BU/BT/C4/BW/C1 /BJ/BJ /BV/C6/CC/CA /BD/BCπ−/D4→π−φ /D4/BD/BC/BD/BK. /BL± /BC. /BI /BK/BC/BC /BV/C7/C0/BX/C6 /BJ/BJ /BT/CB/C8/C3 /BIπ±/C6→/C3 /B7/C3−/C6/BD/BC/BD/BL. /BJ± /BC. /BH /BG/BH/BG /C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BJ/BI /C0/BU/BV /BE/BA/BD/BK /C3−/D4→ /A3/C3 /C3/BD/BC/BD/BL. /BG± /BC. /BK /BL/BK/BG /BU/BX/CB/BV/C0 /BJ/BG /BV/C6/CC/CA /BEγ /D4→ /D4/C3 /B7/C3−/BD/BC/BE/BC. /BF± /BC. /BG /BD/BC/BC /BU/BT/C4/C4/BT/C5 /BJ/BF /C0/BU/BV /BE/BA/BK/DF/BL/BA/BF γ /D4/BD/BC/BD/BL. /BG± /BC. /BJ /BU/C1/C6/C6/C1/BX /BJ/BF /BU /BV/C6/CC/CA π−/D4→φ /D2/BD/BC/BD/BL. /BI± /BC. /BH /BD/BE/BC /BK/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/A3/C3 /B7/C3−/BD/BC/BD/BL. /BL± /BC. /BH /BD/BC/BC /BK/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/C3−/D4/C3 /B7/C3−/BD/BC/BE/BC. /BG± /BC. /BH /BD/BF/BD /BV/C7/C4/C4/BX/CH /BJ/BE /C0/BU/BV /BD/BC /C3 /B7/D4→ /C3 /B7/D4φ/BD/BC/BD/BL. /BL± /BC. /BF /BG/BD/BC /CB/CC/C7/CC/CC/C4/BX/BA/BA/BA /BJ/BD /C0/BU/BV /BE/BA/BL /C3−/D4→/A6/ /A3/C3 /C3/BD/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BW/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D8/D3/D8/CP/D0 φ /B4/BD/BC/BE/BC/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7/D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/D3/D7/CT /D3/CU /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8π /B7π−π /BC/B8 /CP/D2/CSηγ /CS/CT/CR/CP /DD/D7 /D1/D3 /CS/CT/D7 /CP/D2/CS /D9/D7/CX/D2/CV/BT /BV/C0/BT/CB/C7 /CE/BC /BC /BU /CU/D3 /D6 /D8/CW/CTηγ /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BA/BF/CD/D7/CX/D2/CV /CP /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /D3/CU /BG . /BG/BF± /BC. /BC/BH /C5/CT/CE/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2/CR/D0/D9/CS/CT/CS/BA/BG/CD/D7/CX/D2/CV /CP /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /D3/CU /BG . /BG/BF± /BC. /BC/BH /C5/CT/CE/BA/BH/C8/BX/C4/C4/C1/C6/BX/C6 /BK/BE /D6/CT/DA/CX/CT/DB /CX/D2/CR/D0/D9/CS/CT/D7 /BT/C3/BX/CA/C4/C7/BY /BJ/BJ/B8 /BW /BT /CD/C5 /BK/BD/B8 /BU/BT/C4/BW/C1 /BJ/BJ/B8 /BT /CH/CA/BX/CB /BJ/BG/B8 /BW/BX/B9/BZ/CA/C7/C7/CC /BJ/BG/BA/BI/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BJ/CF /CT/CX/CV/CW/D8/CT/CS /CP/D2/CS /D7/CR/CP/D0/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /BD/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW/C1/C2/C3/CB/CC/CA/BT /BK/BI/BA/BK/C5/CP/D7/D7 /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA φ /B4/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BG. /BF/BC± /BC. /BC/BI± /BC. /BD/BJ /BD/BC/BH/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BI /BV/C5/BW/BE /BC. /BL/BK/DF/BD. /BC/BI /CT /B7/CT−→ π /B7π−π /BC/BG. /BE/BK/BC± /BC. /BC/BF/BF± /BC. /BC/BE/BH /BE/BJ/BE/CZ /BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BG. /BE/BD± /BC. /BC/BG /BD/BL/BC/BC/CZ /BD/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/BG. /BG/BG± /BC. /BC/BL /BH/BH/BI/BC/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG. /BH± /BC. /BJ /BD/BH/BC/BC /BT/CA/BX/C6/CC/C7/C6 /BK/BE /BT/BX/C5/CB /BD/BD/BA/BK /D4 /D3/D0/CP /D6/BA /D4/D4→ /C3/C3/BG. /BE± /BC. /BI /BJ/BI/BI /BD/BD/C1/CE /BT/C6/C7 /CE /BK/BD /C7/C4 /CH /BT /BD/DF/BD/BA/BG /CT /B7/CT−→ /C3 /B7/C3− /BG. /BF± /BC. /BI /BD/BD/BV/C7/CA/BW/C1/BX/CA /BK/BC /BW/C5/BD /CT /B7/CT−→π /B7π−π /BC/BG. /BF/BI± /BC. /BE/BL /BF/BI/BK/BD /BD/BD/BU/CD/C3/C1/C6 /BJ/BK /BV /C7/C4 /CH /BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG. /BG± /BC. /BI /BL/BK/BG /BD/BD/BU/BX/CB/BV/C0 /BJ/BG /BV/C6/CC/CA /BEγ /D4→ /D4/C3 /B7/C3−/BG. /BI/BJ± /BC. /BJ/BE /BI/BK/BD /BD/BD/BU/BT/C4/BT/C3/C1/C6 /BJ/BD /C7/CB/C8/C3 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG. /BC/BL± /BC. /BE/BL /BU/C1/CI/C7/CC /BJ/BC /C7/CB/C8/C3 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BE/BK± /BC. /BD/BF /BD/BE/BH/BG/BC /BD/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW /BC→ /C3 /BC/C3 /B7/C3−/BG. /BG/BH± /BC. /BC/BI /BE/BJ/BD/CZ /BW/C1/C2/C3/CB/CC/CA/BT /BK/BI /CB/C8/BX/BV /BD/BC/BCπ−/BU/CT/BF. /BI± /BC. /BK /BF/BF/BJ /BD/BD/BV/C7/C7/C8/BX/CA /BJ/BK /BU /C0/BU/BV /BC/BA/BJ/DF/BC/BA/BK /D4/D4→/C3 /BC/CB /C3 /BC/C4π /B7π−/BG. /BH± /BC. /BH/BC /BD/BF/BC/BC /BD/BD, /BD/BE/BT/C3/BX/CA/C4/C7/BY /BJ/BJ /CB/C8/BX/BV /BG/BC/BC /D4 /BT→ /C3 /B7/C3−/CG/BG. /BH± /BC. /BK /BH/BC/BC /BD/BD, /BD/BE/BT /CH/CA/BX/CB /BJ/BG /BT/CB/C8/C3 /BF/DF/BIπ−/D4→/C3 /B7/C3−/D2 /B8 /C3−/D4→/C3 /B7/C3−/A3/slashbig/A6 /BC/BF. /BK/BD± /BC. /BF/BJ /BV/C7/CB/C5/BX /BJ/BG /BU /C7/CB/C8/C3 /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BF. /BK± /BC. /BJ /BG/BH/BG /BD/BD/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BE /C0/BU/BV /BE/BA/BD/BK /C3−/D4→ /C3 /C3/D2 WEIGHTED AVERAGE 4.26 ±0.04 (Error scaled by 1.4) BIZOT 70 OSPKBALAKIN 71 OSPKBESCH 74 CNTRBUKIN 78C OLYACORDIER 80 DM1IVANOV 81 OLYAARENTON 82 AEMSAKHMETSHIN 95 CMD2 3.8ACHASOV 01E SND 1.8AKHMETSHIN 04 CMD2 0.2AKHMETSHIN 06 CMD2 0.0χ2 5.8 (Confidence Level = 0.120) 3.5 4 4.5 5 5.5 φ /B4/BD/BC/BE/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5/BL/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BW/BD/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D8/D3/D8/CP/D0 φ /B4/BD/BC/BE/BC/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7/D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/D3/D7/CT /D3/CU /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8π /B7π−π /BC/B8 /CP/D2/CSηγ /CS/CT/CR/CP /DD/D7 /D1/D3 /CS/CT/D7 /CP/D2/CS /D9/D7/CX/D2/CV/BT /BV/C0/BT/CB/C7 /CE/BC /BC /BU /CU/D3 /D6 /D8/CW/CTηγ /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA/BD/BD/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3 /B7/C3−/B4/BG/BL. /BE± /BC. /BI /B5/B1 /CB/BP/BD/BA/BE/A0/BE /C3 /BC/C4 /C3 /BC/CB /B4/BF/BG. /BC± /BC. /BH /B5/B1 /CB/BP/BD/BA/BD/A0/BFρπ /B7π /B7π−π /BC/B4/BD/BH. /BE/BH± /BC. /BF/BH /B5/B1 /CB/BP/BD/BA/BD/A0/BG ρπ/A0/BH π /B7π−π /BC/A0/BIηγ /B4 /BD. /BF/BC/BG± /BC. /BC/BE/BH /B5 /B1 /CB/BP/BD/BA/BD/A0/BJπ /BCγ /B4 /BD. /BE/BI± /BC. /BC/BI /B5× /BD/BC− /BF/A0/BK/lscript /B7/lscript−/A0/BL /CT /B7/CT−/B4 /BE. /BL/BJ± /BC. /BC/BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BC µ /B7µ−/B4 /BE. /BK/BI± /BC. /BD/BL /B5× /BD/BC− /BG/A0/BD/BDη /CT /B7/CT−/B4 /BD. /BD/BH± /BC. /BD/BC /B5× /BD/BC− /BG/A0/BD/BEπ /B7π−/B4 /BJ. /BF± /BD. /BF /B5× /BD/BC− /BH/A0/BD/BFωπ /BC/B4 /BH. /BE /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BH/A0/BD/BGωγ < /BH /B1 /BV/C4/BP/BK/BG/B1/A0/BD/BHργ < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BIπ /B7π−γ /B4 /BG. /BD± /BD. /BF /B5× /BD/BC− /BH/A0/BD/BJ /CU/BC /B4/BL/BK/BC/B5γ /B4 /BF. /BE/BE± /BC. /BD/BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BKπ /BCπ /BCγ /B4 /BD. /BC/BJ± /BC. /BC/BI /B5× /BD/BC− /BG/A0/BD/BLπ /B7π−π /B7π−/B4 /BF. /BL /B7/BE. /BK − /BE. /BE /B5× /BD/BC− /BI/A0/BE/BCπ /B7π /B7π−π−π /BC< /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BDπ /BC/CT /B7/CT−/B4 /BD. /BD/BE± /BC. /BE/BK /B5× /BD/BC− /BH/A0/BE/BEπ /BCηγ /B4 /BK. /BF± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BF /CP/BC /B4/BL/BK/BC/B5γ /B4 /BJ. /BI± /BC. /BI /B5× /BD/BC− /BH/A0/BE/BGη/prime/B4/BL/BH/BK/B5γ /B4 /BI. /BE/BF± /BC. /BE/BD /B5× /BD/BC− /BH/A0/BE/BHηπ /BCπ /BCγ < /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BIµ /B7µ−γ /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BH /BI/BD/BL /BI/BD/BL/BI/BD/BL /BI/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BC/BE/BC/B5 /A0/BE/BJργγ < /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BKηπ /B7π−< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BLηµ /B7µ−< /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BE/BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BJ/BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BD/BE /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BH /BI /BA /BH /CU /D3 /D6 /BI/BF /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BK/BC/DC/BF − /BI/BE /BF/DC/BI − /BE/BI /BD/BL /BD/BE/DC/BJ − /BD/BF /BD/BC /BI /BK/DC/BL /BH/BL− /BH/BC− /BF/BD− /BG/BD− /BE/BC/DC/BD/BC − /BL /BJ /BG /BI /BF− /BD/BG/DC/BD/BE − /BG /BF /BE /BF /BD− /BJ /BD/DC/BD/BJ /BC /BC /BC /BC /BC /BC /BC /BC/DC/BD/BL − /BD /BD /BD /BD /BC− /BE /BC /BC /BC/DC/BE/BF /BC /BC /BC /BC /BC /BC /BC /BC /BC /BC/DC/BE/BG − /BL /BI /BG /BF/BF /BF− /BD/BF /BE /BD /BC /BC /DC/BD /DC/BE /DC/BF /DC/BI /DC/BJ /DC/BL /DC/BD/BC /DC/BD/BE /DC/BD/BJ /DC/BD/BL/DC/BE/BG /BC /DC/BE/BF φ /B4/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB φ /B4/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB φ /B4/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB φ /B4/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig ηγ/parenrightbig/A0/BI /A0/parenleftbig ηγ/parenrightbig/A0/BI /A0/parenleftbig ηγ/parenrightbig/A0/BI /A0/parenleftbig ηγ/parenrightbig/A0/BI/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BK. /BL± /BC. /BH± /BE. /BG /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→ηγ/A0/parenleftbig π /BCγ/parenrightbig/A0/BJ /A0/parenleftbig π /BCγ/parenrightbig/A0/BJ /A0/parenleftbig π /BCγ/parenrightbig/A0/BJ /A0/parenleftbig π /BCγ/parenrightbig/A0/BJ/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BG/BC± /BC. /BD/BI /B7/BC. /BG/BF − /BC. /BG/BC /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→π /BCγ/A0/parenleftbig /lscript /B7/lscript−/parenrightbig/A0/BK /A0/parenleftbig /lscript /B7/lscript−/parenrightbig/A0/BK /A0/parenleftbig /lscript /B7/lscript−/parenrightbig/A0/BK /A0/parenleftbig /lscript /B7/lscript−/parenrightbig/A0/BK/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BE/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BH /BD/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→µ /B7µ−/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BJ± /BC. /BC/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE/BJ± /BC. /BC/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BE/BJ± /BC. /BC/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE/BJ± /BC. /BC/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BF/BE± /BC. /BC/BH± /BC. /BC/BF /BD. /BF/BE± /BC. /BC/BH± /BC. /BC/BF/BD. /BF/BE± /BC. /BC/BH± /BC. /BC/BF /BD. /BF/BE± /BC. /BC/BH± /BC. /BC/BF /BD/BG/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BJ± /BC. /BC/BF /BE/BJ/BE/CZ /BD/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB /parenleftbig/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/parenrightbig/BD/BB/BE/B4/A0/BL /A0/BD/BC /B5 /BD/BB/BE/parenleftbig/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/parenrightbig/BD/BB/BE/B4/A0/BL /A0/BD/BC /B5 /BD/BB/BE/parenleftbig/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/parenrightbig/BD/BB/BE/B4/A0/BL /A0/BD/BC /B5 /BD/BB/BE/parenleftbig/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/parenrightbig/BD/BB/BE/B4/A0/BL /A0/BD/BC /B5 /BD/BB/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BE/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BJ /BD. /BF/BE/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BJ/BD. /BF/BE/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BJ /BD. /BF/BE/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BJ/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→µ /B7µ−/BD/BF/CF /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /A0ee /CP/D2/CS/radicalBig /A0/CT/CT /A0µµ /CU/D6/D3/D1 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/B9/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/BD/BG/BY /D6/D3/D1 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /D9/D7/CX/D2/CV /A0/D8/D3/D8/CP/D0 /BP/BG. /BE/BI± /BC. /BC/BH /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CT /BE/BC/BC/BG/CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/BD/BH/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /BC/C4 /C3 /BC/CB /B5/BP/BC . /BF/BF/BJ± /BC. /BC/BC/BH /CP/D2/CS /A0/D8/D3/D8/CP/D0 /BP/BG. /BE/BI± /BC. /BC/BH /C5/CT/CE/BA /CD/D4 /CS/CP/D8/CT /D3/CU/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BW /BA φ /B4/BD/BC/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BC/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BC/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BC/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG. /BI/BE± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BD/BG. /BI/BE± /BC. /BF/BF /C7/CD/CA /BY/C1/CC/BD/BG. /BI/BE± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BD/BG. /BI/BE± /BC. /BF/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD/BF. /BL/BF± /BC. /BD/BG± /BC. /BL/BL /BD/BF. /BL/BF± /BC. /BD/BG± /BC. /BL/BL/BD/BF. /BL/BF± /BC. /BD/BG± /BC. /BL/BL /BD/BF. /BL/BF± /BC. /BD/BG± /BC. /BL/BL/BD/BC/BC/BC/CZ /BD/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BL /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BD/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD/BC. /BD/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BD/BC. /BD/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD/BC. /BD/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BD/BC. /BC/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BC/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BC/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BC/BI± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BC/BD± /BC. /BC/BG± /BC. /BD/BJ /BE/BJ/BE/CZ /BD/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BD/BC. /BE/BJ± /BC. /BC/BJ± /BC. /BF/BG /BH/BC/BC/CZ /BD/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BL /BB/A0 /BE/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BL /BB/A0 /BE/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BL /BB/A0 /BE/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH/BF± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BG. /BH/BF± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BG. /BH/BF± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BG. /BH/BF± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BG. /BG/BI± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG/BI± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BG/BI± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG/BI± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH/BD± /BC. /BD/BI± /BC. /BD/BD /BD/BC/BH/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BI /BV/C5/BW/BE /BC. /BL/BK/DF/BD. /BC/BI /CT /B7/CT−→ π /B7π−π /BC/BG. /BF/BC± /BC. /BC/BK± /BC. /BE/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−π /BCγ/BG. /BI/BI/BH± /BC. /BC/BG/BE± /BC. /BE/BI/BD /BG/BC/BC/CZ /BD/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/BG. /BF/BH± /BC. /BE/BJ± /BC. /BC/BK /BD/BD/BD/BI/BL /BD/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /BC/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BL /BB/A0 /BE/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BL /BB/A0 /BE/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BL /BB/A0 /BE/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BF. /BK/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BF. /BK/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BF. /BK/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BF. /BL/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BG. /BC/BH/BC± /BC. /BC/BI/BJ± /BC. /BD/BD/BK /BF/BF/CZ /BD/BL/BT /BV/C0/BT/CB/C7 /CE /BC/BJ /BU /CB/C6/BW /BC. /BI/DF/BD. /BF/BK /CT /B7/CT−→ηγ/BG. /BC/BL/BF /B7/BC. /BC/BG/BC − /BC. /BC/BG/BF± /BC. /BE/BG/BJ /BD/BJ/BA/BG/CZ /BE/BC/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BF. /BK/BH/BC± /BC. /BC/BG/BD± /BC. /BD/BH/BL /BE/BF/CZ /BE/BD, /BE/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BG. /BC/BC± /BC. /BC/BG± /BC. /BD/BD /BE/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→ηγ/BF. /BH/BF± /BC. /BC/BK± /BC. /BD/BJ /BE/BE/BC/BC /BE/BG, /BE/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BY /BV/C5/BW/BE /CT /B7/CT−→ηγ WEIGHTED AVERAGE 3.93 ±0.09 (Error scaled by 1.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. AKHMETSHIN 99F CMD2 4.5ACHASOV 00 SND 0.4AKHMETSHIN 01B CMD2 0.2AKHMETSHIN 05 CMD2 0.4ACHASOV 07B SND 0.8χ2 6.3 (Confidence Level = 0.176) 3 3.5 4 4.5 5 5.5/A0/parenleftBig ηγ/parenrightBig × /A0/parenleftBig/CT /B7/CT−/parenrightBig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ/BH± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BF. /BJ/BH± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BF. /BJ/BH± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BF. /BJ/BH± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BF. /BJ/BD± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BJ/BD± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BJ/BD± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BJ/BD± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BJ/BH± /BC. /BD/BD± /BC. /BE/BL /BD/BK/BI/BK/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→π /BCγ/BF. /BI/BJ± /BC. /BD/BC /B7/BC. /BE/BJ − /BC. /BE/BH /BE/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→π /BCγ/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /BE/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /BE/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /BE/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH± /BC. /BI /C7/CD/CA /BY/C1/CC /BK. /BH± /BC. /BI /C7/CD/CA /BY/C1/CC/BK. /BH± /BC. /BI /C7/CD/CA /BY/C1/CC /BK. /BH± /BC. /BI /C7/CD/CA /BY/C1/CC/BK. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BK. /BF/BI± /BC. /BH/BL± /BC. /BF/BJ /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BZ /CB/C6/BW /CT /B7/CT−→µ /B7µ−/BL. /BL± /BD. /BG± /BC. /BL /BE/BG/BT /BV/C0/BT/CB/C7 /CE /BL/BL /BV /CB/C6/BW /CT /B7/CT−→µ /B7µ−/BD/BG. /BG± /BF. /BC /BD/BK/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BD /C7/C4 /CH /BT /CT /B7/CT−→µ /B7µ−/BK. /BI± /BH. /BL /BD/BK/BT /CD/BZ/CD/CB/CC/C1/C6 /BJ/BF /C7/CB/C8/C3 /CT /B7/CT−→µ /B7µ− WEIGHTED AVERAGE 8.8±0.9 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. AUGUSTIN 73 OSPKVASSERMAN 81 OLYA 3.4ACHASOV 99C SND 0.4ACHASOV 01G SND 0.5χ2 4.3 (Confidence Level = 0.116) 0 5 10 15 20 25/A0/parenleftBig µ /B7µ−/parenrightBig × /A0/parenleftBig/CT /B7/CT−/parenrightBig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /BE /BI/BE/BC /BI/BE/BC/BI/BE/BC /BI/BE/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BC/BE/BC/B5 /A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BE /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD± /BC. /BF± /BC. /BF /BE/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BV /CB/C6/BW /CT /B7/CT−→π /B7π−/BD. /BL/BH /B7/BD. /BD/BH − /BC. /BK/BJ /BD/BK/BZ/C7/C4/CD/BU/BX/CE /BK/BI /C6/BW /CT /B7/CT−→π /B7π−/BI. /BC/BD /B7/BF. /BD/BL − /BE. /BH/BD /BD/BK/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BD /C7/C4 /CH /BT /CT /B7/CT−→π /B7π−/A0/parenleftbig π /BCπ /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCπ /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCπ /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BL /BB/A0 /BE/A0/parenleftbig π /BCπ /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BF /B7/BC. /BC/BG − /BC. /BC/BL /B7/BC. /BD/BL − /BC. /BE/BC /BF. /BF/BF /B7/BC. /BC/BG − /BC. /BC/BL /B7/BC. /BD/BL − /BC. /BE/BC /BF. /BF/BF /B7/BC. /BC/BG − /BC. /BC/BL /B7/BC. /BD/BL − /BC. /BE/BC /BF. /BF/BF /B7/BC. /BC/BG − /BC. /BC/BL /B7/BC. /BD/BL − /BC. /BE/BC /BE/BJ/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /C3/C4/C7/BX /CT /B7/CT−→π /BCπ /BCγ/A0/parenleftbig π /B7π−π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BL /BB/A0 /BE/A0/parenleftbig π /B7π−π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BL /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BY/C1/CC /BD. /BE /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BY/C1/CC/BD. /BE /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BY/C1/CC /BD. /BE /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BY/C1/CC/BD. /BD/BJ± /BC. /BH/BE± /BC. /BI/BG /BD. /BD/BJ± /BC. /BH/BE± /BC. /BI/BG/BD. /BD/BJ± /BC. /BH/BE± /BC. /BI/BG /BD. /BD/BJ± /BC. /BH/BE± /BC. /BI/BG/BF/BE/BK/BH /BE/BG/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BX /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /B7π−/BD/BI/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D8/D3/D8/CP/D0 φ /B4/BD/BC/BE/BC/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7/D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/D3/D7/CT /D3/CU /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8π /B7π−π /BC/B8 /CP/D2/CSηγ /CS/CT/CR/CP /DD/D7 /D1/D3 /CS/CT/D7 /CP/D2/CS /D9/D7/CX/D2/CV/BT /BV/C0/BT/CB/C7 /CE/BC /BC /BU /CU/D3 /D6 /D8/CW/CTηγ /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BA/BD/BJ/CD/D4 /CS/CP/D8/CT /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BW/BD/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D4 /CT/CP/CZ/BA/BD/BL/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU σ /B4 /CT /B7/CT−→ηγ /B5 /DB/CX/D8/CW η→ /BFπ /BC/CP/D2/CSη→π /B7π−π /BC/B8/CP /D2 /CS/AC/DC/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BB /BU /B4 η→π /B7π−π /BC/B5/BP /BD. /BG/BG± /BC. /BC/BG/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BE/BC/BY /D6/D3/D1 /D8/CW/CT η→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5/BP /BF /BL . /BG/BF± /BC. /BE/BI/B1/BA/BE/BD/BY /D6/D3/D1 /D8/CW/CT η→ /BFπ /BC/CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→ /BFπ /BC/B5/BP /B4/BF/BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/BA/BE/BE/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8/CP/D2/CSρ /B4/BD/BG/BH/BC/B5 /B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA/BE/BF/BY /D6/D3/D1 /D8/CW/CT η→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→ /BEγ /B5/BP /B4 /BF /BL . /BE/BD± /BC. /BF/BG/B5× /BD/BC− /BE/BA/BE/BG/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D4 /CT/CP/CZ/BA/BE/BH/BY /D6/D3/D1 /D8/CW/CT η→π /B7π−π /BC/CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→π /B7π−π /BC/B5 /BP/B4/BE/BF . /BD± /BC. /BH/B5× /BD/BC− /BE/BA/BE/BI/BY /D6/D3/D1 /D8/CW/CT π /BC→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 π /BC→ /BEγ /B5 /BP/B4/BL/BK . /BJ/BL/BK± /BC. /BC/BF/BE/B5× /BD/BC− /BE/BA/BE/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA φ /B4/BD/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BL/BE± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BE± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BG/BL/BE± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BE± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BG/BL/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BL/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BL/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BL/BF± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BL/BE± /BC. /BC/BD/BE /BE/BL/BD/BF /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /C3 /B7/C3−/BC. /BG/BG± /BC. /BC/BH /BF/BE/BD /C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BJ/BI /C0/BU/BV /BE/BA/BD/BK /C3−/D4→ /A3/C3 /B7/C3−/BC. /BG/BL± /BC. /BC/BI /BE/BJ/BC /BW/BX/BZ/CA/C7/C7/CC /BJ/BG /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3φ/BC. /BH/BG/BC± /BC. /BC/BF/BG /BH/BI/BH /BU/BT/C4/BT/C3/C1/C6 /BJ/BD /C7/CB/C8/C3 /CT /B7/CT−→ /C3 /B7/C3−/BC. /BG/BK± /BC. /BC/BG /BE/BH/BE /C4/C1/C6/BW/CB/BX/CH /BI/BI /C0/BU/BV /BE/BA/BD/DF/BE/BA/BJ /C3−/D4→ /A3/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BJ/BI± /BC. /BC/BD/BJ /BD/BC/BC/BC/CZ /BE/BK/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8 π /B7π−π /BC/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BC. /BF/BF/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BF/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BF/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BF/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BF/BH± /BC. /BC/BD/BC /BG/BC/BI/BG/BG /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BC. /BF/BE/BI± /BC. /BC/BF/BH /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /C6/BW /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BC. /BF/BD/BC± /BC. /BC/BE/BG /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG /C6/BW /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BH/BD± /BC. /BC/BD/BF /BH/BC/BC/CZ /BE/BK/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8 π /B7π−π /BC/BC. /BE/BJ± /BC. /BC/BF /BD/BF/BF /C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BJ/BI /C0/BU/BV /BE/BA/BD/BK /C3−/D4→ /A3/C3 /BC/C4 /C3 /BC/CB/BC. /BE/BH/BJ± /BC. /BC/BF/BC /BL/BH /BU/BT/C4/BT/C3/C1/C6 /BJ/BD /C7/CB/C8/C3 /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BC. /BG/BC± /BC. /BC/BG /BD/BI/BJ /C4/C1/C6/BW/CB/BX/CH /BI/BI /C0/BU/BV /BE/BA/BD/DF/BE/BA/BJ /C3−/D4→ /A3/C3 /BC/C4 /C3 /BC/CB/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BL/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BI/BL/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BI/BL/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BI/BL/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BC. /BJ/BG/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BG/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BC± /BC. /BC/BI /BE/BJ/BF/BE /BU/CD/C3/C1/C6 /BJ/BK /BV /C7/C4 /CH /BT /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BC. /BK/BE± /BC. /BC/BK /C4/C7/CB/CC/CH /BJ/BK /C0/BU/BV /BG/BA/BE /C3−/D4→φ /CW/DD/D4 /CT/D6/D3/D2/BC. /BJ/BD± /BC. /BC/BH /C4/BT /CE/BX/C6 /BJ/BJ /C0/BU/BV /BD/BC /C3−/D4→ /C3 /B7/C3−/A3/BC. /BJ/BD± /BC. /BC/BK /C4 /CH/C7/C6/CB /BJ/BJ /C0/BU/BV /BF/DF/BG /C3−/D4→ /A3φ/BC. /BK/BL± /BC. /BD/BC /BD/BG/BG /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BK± /BC. /BC/BF /BE/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB /B8 /C3 /B7/C3−/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BG/BC/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BG± /BC. /BC/BJ /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /BE/BA/BE/BG /C3−/D4→ /A3/C3 /C3/BC. /BG/BK± /BC. /BC/BJ /BH/BE /BU/BT/BW/C1/BX/CA /BI/BH /BU /C0/BU/BV /BF /C3−/D4/BC. /BG/BC± /BC. /BD/BC /BF/BG /CB/BV/C0/C4/BX/C1/C6 /BI/BF /C0/BU/BV /BD/BA/BL/BH /C3−/D4→ /A3/C3 /C3/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig π /B7π−π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BE/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD. /BE/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BE/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD. /BF/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BC± /BC. /BD/BF /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG /C6/BW /CT /B7/CT−→ /BFγ/BD. /BG± /BC. /BH /BF/BE /BV/C7/CB/C5/BX /BJ/BI /C7/CB/C8/C3 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BH/BK± /BC. /BC/BF/BJ± /BC. /BC/BJ/BJ /BD/BK/BI/BK/BC /BG/BJ, /BG/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→π /BCγ/BD. /BE/BE/BI± /BC. /BC/BF/BI /B7/BC. /BC/BL/BI − /BC. /BC/BK/BL /BG/BL/BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→π /BCγ/BD. /BE/BI± /BC. /BD/BJ /BG/BI/BU/BX/C6/BT /CH/C7/CD/C6 /BL/BI /CA/CE/CD/BX /BC/BA/BH/BG/B9/BD/BA/BC/BG /CT /B7/CT−→π /BCγ/A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ηγ/parenrightbig/BB/A0/parenleftbig π /BCγ/parenrightbig/A0/BI /BB/A0/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BL± /BC. /BF /B7/BC. /BJ − /BC. /BK /BT /BV/C0/BT/CB/C7 /CE /BC/BC /CB/C6/BW /CT /B7/CT−→ηγ /B8π /BCγ /BI/BE/BD /BI/BE/BD/BI/BE/BD /BI/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BC/BE/BC/B5 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BL/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BE. /BL/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BL/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BE. /BL/BK± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BK± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BK± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BK± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BE. /BL/BF± /BC. /BD/BG /BD/BL/BC/BC/CZ /BH/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /CB/C6/BW /CT /B7/CT−→ /C3 /B7/C3−/B8/C3/CB /C3/C4 /B8π /B7π−π /BC/BE. /BK/BK± /BC. /BC/BL /BH/BH/BI/BC/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BH /BV/C5/BW/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF. /BC/BC± /BC. /BE/BD /BF/BI/BK/BD /BU/CD/C3/C1/C6 /BJ/BK /BV /C7/C4 /CH /BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF. /BD/BC± /BC. /BD/BG /BH/BD/C8 /BT/CA/CA/C7/CD/CA /BJ/BI /C7/CB/C8/C3 /CT /B7/CT−/BF. /BF± /BC. /BF /BV/C7/CB/C5/BX /BJ/BG /C7/CB/C8/C3 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE. /BK/BD± /BC. /BE/BH /BI/BK/BD /BU/BT/C4/BT/C3/C1/C6 /BJ/BD /C7/CB/C8/C3 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF. /BH/BC± /BC. /BE/BJ /BV/C0/BT /CC/BX/C4/CD/CB /BJ/BD /C7/CB/C8/C3 /CT /B7/CT−/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BI± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BE. /BK/BI± /BC. /BD/BL /C7/CD/CA /BY/C1/CC/BE. /BK/BI± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BE. /BK/BI± /BC. /BD/BL /C7/CD/CA /BY/C1/CC/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BL± /BC. /BG/BI /BH/BE/C0/BT /CH/BX/CB /BJ/BD /BV/C6/CC/CA /BK/BA/BF/B8/BL/BA/BK γ /BV→µ /B7µ−/CG/BE. /BD/BJ± /BC. /BI/BC /BH/BE/BX/BT/CA/C4/BX/CB /BJ/BC /BV/C6/CC/CA /BI/BA/BCγ /BV→µ /B7µ−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK/BJ± /BC. /BE/BC± /BC. /BD/BG /BH/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BZ /CB/C6/BW /CT /B7/CT−→µ /B7µ−/BF. /BF/BC± /BC. /BG/BH± /BC. /BF/BE /BF/BC/BT /BV/C0/BT/CB/C7 /CE /BL/BL /BV /CB/C6/BW /CT /B7/CT−→µ /B7µ−/BG. /BK/BF± /BD. /BC/BE /BH/BG/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BD /C7/C4 /CH /BT /CT /B7/CT−→µ /B7µ−/BE. /BK/BJ± /BD. /BL/BK /BH/BG/BT /CD/BZ/CD/CB/CC/C1/C6 /BJ/BF /C7/CB/C8/C3 /CT /B7/CT−→µ /B7µ−/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BL± /BC. /BD/BL± /BC. /BD/BE /BE/BD/BF /BH/BH/BT /BV/C0/BT/CB/C7 /CE /BC/BD /BU /CB/C6/BW /CT /B7/CT−→γγ /CT /B7/CT−/BD. /BD/BG± /BC. /BD/BC± /BC. /BC/BI /BF/BH/BH /BH/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→η /CT /B7/CT−/BD. /BF /B7/BC. /BK − /BC. /BI /BJ /BZ/C7/C4/CD/BU/BX/CE /BK/BH /C6/BW /CT /B7/CT−→γγ /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BF± /BC. /BD/BG± /BC. /BC/BJ /BD/BK/BF /BH/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→η /CT /B7/CT−/BD. /BE/BD± /BC. /BD/BG± /BC. /BC/BL /BD/BF/BC /BH/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→η /CT /B7/CT−/BD. /BC/BG± /BC. /BE/BC± /BC. /BC/BK /BG/BE /BH/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→η /CT /B7/CT−/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BD± /BC. /BD/BD± /BC. /BC/BL /BF/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BC /BV /CB/C6/BW /CT /B7/CT−→π /B7π−/BC. /BI/BH /B7/BC. /BF/BK − /BC. /BE/BL /BF/BC/BZ/C7/C4/CD/BU/BX/CE /BK/BI /C6/BW /CT /B7/CT−→π /B7π−/BE. /BC/BD /B7/BD. /BC/BJ − /BC. /BK/BG /BF/BC/CE /BT/CB/CB/BX/CA/C5/BT/C6 /BK/BD /C7/C4 /CH /BT /CT /B7/CT−→π /B7π− < /BI. /BI /BL/BH /BU/CD/C3/C1/C6 /BJ/BK /BU /C7/C4 /CH /BT /CT /B7/CT−→π /B7π− < /BE. /BJ /BL/BH /BT/C4 /CE/BX/C6/CB/C4/BX/BU/BA/BA/BA /BJ/BE /BV/C6/CC/CA /BI/BA/BJγ /BV→ /BVπ /B7π−/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BE /B7/BD. /BF − /BD. /BD /BH. /BE /B7/BD. /BF − /BD. /BD /BH. /BE /B7/BD. /BF − /BD. /BD /BH. /BE /B7/BD. /BF − /BD. /BD /BI/BC, /BI/BD/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BC /BT /CB/C6/BW /CT /B7/CT−→π /B7π−π /BCπ 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/B4/BL/BK/BC/B5γ/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5γ/parenrightbig/A0/BD/BJ /BB/A0/BE/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BC. /BI /BI. /BD± /BC. /BI/BI. /BD± /BC. /BI /BI. /BD± /BC. /BI /BK/BJ/BT/C4/C7/C1/CB/C1/C7 /BC/BE /BV /C3/C4/C7/BX /CT /B7/CT−→ηπ /BCγ/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE/BF± /BC. /BE/BD /C7/CD/CA /BY/C1/CC /BI. /BE/BF± /BC. /BE/BD /C7/CD/CA /BY/C1/CC/BI. /BE/BF± /BC. /BE/BD /C7/CD/CA /BY/C1/CC /BI. /BE/BF± /BC. /BE/BD /C7/CD/CA /BY/C1/CC/BI. /BE/BF± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BF± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BE/BF± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BF± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BE± /BC. /BE/BJ± /BC. /BD/BE /BF/BG/BC/BJ /BK/BK/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BT /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−/BJγ/BI. /BJ /B7/BE. /BK − /BE. /BG± /BC. /BK /BD/BE /BK/BL/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /BU /CB/C6/BW /CT /B7/CT−→η/primeγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BJ /B7/BH. /BC − /BG. /BE± /BD. /BH /BJ /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /BU /CB/C6/BW /CT /B7/CT−→ /BJγ/BI. /BD/BC± /BC. /BI/BD± /BC. /BG/BF /BD/BE/BC /BL/BC/BT/C4/C7/C1/CB/C1/C7 /BC/BE /BX /C3/C4/C7/BX /BD. /BC/BE /CT /B7/CT−→ π /B7π−/BFγ/BK. /BE /B7/BE. /BD − /BD. /BL± /BD. /BD /BE/BD /BL/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BU /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BFγ/BG. /BL /B7/BE. /BE − /BD. /BK± /BC. /BI /BL /BL/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BY /BV/C5/BW/BE /CT /B7/CT−→ π /B7π−π /B7π−≥ /BEγ/BI. /BG± /BD. /BI /BF/BC /BL/BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BY /BV/C5/BW/BE /CT /B7/CT−→η/prime/B4/BL/BH/BK/B5 γ/BI. /BJ /B7/BF. /BG − /BE. /BL± /BD. /BC /BH /BL/BG/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BL/BL /CB/C6/BW /CT /B7/CT−→π /B7π−/BFγ < /BD/BD /BL/BC /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BL/BK /CB/C6/BW /CT /B7/CT−→ /BJγ/BD/BE /B7/BJ − /BH± /BE /BI /BL/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BU /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BFγ < /BG/BD /BL/BC /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BJ /C6/BW /CT /B7/CT−→γηπ /B7π−/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/A0/BE/BG /BB/A0/BE /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/A0/BE/BG /BB/A0/BE /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/A0/BE/BG /BB/A0/BE /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig/A0/BE/BG /BB/A0/BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BK/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD. /BK/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BK/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD. /BG/BI /B7/BC. /BI/BG − /BC. /BH/BG± /BC. /BD/BK /BD. /BG/BI /B7/BC. /BI/BG − /BC. /BH/BG± /BC. /BD/BK/BD. /BG/BI /B7/BC. /BI/BG − /BC. /BH/BG± /BC. /BD/BK /BD. /BG/BI /B7/BC. /BI/BG − /BC. /BH/BG± /BC. /BD/BK/BL /BL/BH/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BY /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /B7π−≥/BEγ/A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig ηγ/parenrightbig/A0/BE/BG /BB/A0/BI /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig ηγ/parenrightbig/A0/BE/BG /BB/A0/BI /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig ηγ/parenrightbig/A0/BE/BG /BB/A0/BI /A0/parenleftbig η/prime/B4/BL/BH/BK/B5γ/parenrightbig/BB/A0/parenleftbig ηγ/parenrightbig/A0/BE/BG /BB/A0/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ/BJ± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BG. /BJ/BJ± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BG. /BJ/BJ± /BC. /BD/BH /C7/CD/CA /BY/C1/CC /BG. /BJ/BJ± /BC. /BD/BH /C7/CD/CA /BY/C1/CC/BG. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BJ± /BC. /BC/BL± /BC. /BD/BL /BF/BG/BC/BJ /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BT /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→π /B7π−/BJγ/BG. /BJ/BC± /BC. /BG/BJ± /BC. /BF/BD /BD/BE/BC /BL/BI/BT/C4/C7/C1/CB/C1/C7 /BC/BE /BX /C3/C4/C7/BX /BD. /BC/BE /CT /B7/CT−→π /B7π−/BFγ/BI. /BH /B7/BD. /BJ − /BD. /BH± /BC. /BK /BE/BD /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BU /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BFγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BH /B7/BH. /BE − /BG. /BC± /BD. /BG /BI /BL/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BU /BV/C5/BW/BE /CT /B7/CT−→π /B7π−/BFγ/A0/parenleftbig ηπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig ηπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig ηπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig ηπ /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BL/BK /CB/C6/BW /CT /B7/CT−→ /BJγ/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BF± /BC. /BG/BH± /BC. /BD/BG /BD. /BG/BF± /BC. /BG/BH± /BC. /BD/BG/BD. /BG/BF± /BC. /BG/BH± /BC. /BD/BG /BD. /BG/BF± /BC. /BG/BH± /BC. /BD/BG/BE/BJ/BD/BK/BK /BJ/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BU /BV/C5/BW/BE /CT /B7/CT−→µ /B7µ−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF± /BD. /BC /BK/BE/BG±/BF/BF /BL/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BV /BV/C5/BW/BE /CT /B7/CT−→µ /B7µ−γ/A0/parenleftbig ργγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig ργγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig ργγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig ργγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH< /BH< /BH< /BH/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK /BV/C5/BW/BE /CT /B7/CT−→π /B7π−γγ/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK< /BD. /BK< /BD. /BK< /BD. /BK/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BX /BV/C5/BW/BE /CT /B7/CT−→π /B7π−π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BC /BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK /BV/C5/BW/BE /CT /B7/CT−→π /B7π−γγ/A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BG< /BL. /BG< /BL. /BG< /BL. /BG/BL/BC /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BV/C5/BW/BE /CT /B7/CT−→η /CT /B7/CT−/BE/BK/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4/BE . /BL/BF± /BC. /BD/BG/B5× /BD/BC− /BG/BA/BE/BL/CC/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU/CA/BT/C5/C7/C6 /BC/BC /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/B8 /CT/D0/CT/CR/D8/D6/D3/B9/D1/CP/CV/D2/CT/D8/CX/CR /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/B8 /CP/D7 /DB /CT/D0/D0 /CP/D7 /CX/D7/D3/D7/D4/CX/D2 /CQ /D6/CT/CP/CZ/CX/D2/CV/B8 /D4 /D6/CT/CS/CX/CR/D8/D7 /BC/BA/BI/BE/BA /BY/C1/CB/BV/C0/BU/BT /BV/C0/BC /BE/CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CR/CP/D9/D7/CT/CS /CQ /DD /D8/CW/CT /CR/D0/D3/D7/CT /D8/CW/D6/CT/D7/CW/D3/D0/CS /CP/D2/CS /D4 /D6/CT/CS/CX/CR/D8/D7 /BC . /BI/BK/BA/BF/BC/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP/B4/BE. /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/BA/BF/BD/CD/D7/CX/D2/CV /A0/B4 φ /B5/BP /BG/BA/BD /C5/CT/DA/BA /C1/CU /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT ρπ /CP/D2/CS /BF π /D1/D3 /CS/CT/D7 /CX/D7 /D2/CT/CV/D0/CT/CR/D8/CT/CS/B8 /D8/CW/CT/CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT ρπ /CX/D7 /D1/D3 /D6/CT /D8/CW/CP/D2 /BK/BC/B1 /CP/D8 /D8/CW/CT /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/BA/BF/BE/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW/D3/D9/D8 /D0/CX/D1/CX/D8/CP/D8/CX/D3/D2/D7 /D3/D2 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 ρ /D1/CP/D7/D7/CT/D7 /CP/D2/CS /DB/CX/CS/D8/CW/D7/BA/BF/BF/BT/CS/CS/CX/D2/CV /D8/CW/CT /CS/CX/D6/CT/CR/D8 /CP/D2/CS ωπ /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP/D2/CS /CR/D3/D2/D7/CX/CS/CT/D6/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT ρπ/CP/D2/CSπ /B7π−π /BC/BA/BF/BG/C6/CT/CV/D0/CT/CR/D8/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT ρπ /CP/D2/CSπ /B7π−π /BC/BA/BF/BH/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/CP/D2/CS /BU/B4 η→ /BFπ /BC/B5/BP /B4/BF/BE . /BE± /BC. /BG/B5× /BD/BC− /BE/BA/BF/BI/BY /D6/D3/D1π /B7π−π /BC/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D3 /CU η /BA/BF/BJ/BY /D6/D3/D1 /BE γ /CS/CT/CR/CP /DD/D1 /D3 /CS /CT/D3 /CU η /BA/BF/BK/BY /D6/D3/D1 /BF π /BC/CS/CT/CR/CP /DD/D1 /D3 /CS /CT/D3 /CU η /BA /BF/BL/BT /BV/C0/BT/CB/C7 /CE/BC /BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 φ /B4/BD/BC/BE/BC/B5 →ηγ /B5/CL× /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /CT /B7/CT−/B5/CL /BP /B4/BG . /BC/BH/BC±/BC. /BC/BI/BJ± /BC. /BD/BD/BK/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4φ /B4/BD/BC/BE/BC/B5 → /CT /B7/CT−/B5 /BP/B4/BE. /BL/BJ± /BC. /BC/BG/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/B9/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BW /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BI /BT /BA /BG/BC/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BK± /BC. /BC/BG/B5× /BD/BC− /BG/CP/D2/CS /BU/B4 η→γγ /B5/BP /BF /BL . /BG/BF± /BC. /BE/BI/B1/BA/BG/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4ηγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BG/BE/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/CP/D2/CS /BU/B4 η→ /BFπ /BC/B5/BP/B4/BF/BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/BA/BG/BF/CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CU/D6/D3/D1 /BI/BC/BC /D8/D3 /BD/BF/BK/BC /C5/CT/CE /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 ρ /B4/BJ/BJ/BC/B5 /B8 ω /B4/BJ/BK/BE/B5 /B8 φ /B4/BD/BC/BE/BC/B5 /B8/CP/D2/CSρ /B4/BD/BG/BH/BC/B5 /B4/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BH/BC /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD/B5/BA/BG/BG/BY /D6/D3/D1 /D8/CW/CT η→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5 /BP/B4/BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/BA/BG/BH/BY /D6/D3/D1π /B7π−π /BC/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D3 /CU η /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4/BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/BA/BG/BI/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW/CA/CD/CI/C0/C1/C6/C1/C6 /BK/BG/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BL/B8 /CP/D2/CS /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/CP /D8/D6/CX/CP/D2/CV/D0/CT /CP/D2/D3/D1/CP/D0/DD /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BG/BJ/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BK± /BC. /BC/BG/B5× /BD/BC− /BG/BA/BG/BK/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /A0/B4 /CT /B7/CT−/B5× /A0/B4π /BCγ /B5/BB/A0 /BE/D8/D3/D8/CP/D0 /BA/BG/BL/BY /D6/D3/D1 /D8/CW/CT π /BC→ /BEγ /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/BA/BH/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D8/D3/D8/CP/D0 φ /B4/BD/BC/BE/BC/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7/D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/D3/D7/CT /D3/CU /C3 /B7/C3−/B8 /C3/CB /C3/C4 /B8π /B7π−π /BC/B8 /CP/D2/CSηγ /CS/CT/CR/CP /DD/D7 /D1/D3 /CS/CT/D7 /CP/D2/CS /D9/D7/CX/D2/CV/BT /BV/C0/BT/CB/C7 /CE/BC /BC /BU /CU/D3 /D6 /D8/CW/CTηγ /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA/BH/BD/CD/D7/CX/D2/CV /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /BG/BA/BE /C5/CT/CE/BA /CC/CW/CT/DD /CS/CT/D8/CT/CR/D8 /BF π /D1/D3 /CS/CT /CP/D2/CS /D3/CQ/D7/CT/D6/DA/CT /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/DB/CX/D8/CWω /D8/CP/CX/D0/BA /CC/CW/CX/D7 /CX/D7 /CP/CR/CR/D3/D9/D2/D8/CT/CS /CU/D3 /D6 /CX/D2 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D5/D9/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BH/BE/C6/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D2/CS /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA/BH/BF/CD/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4 /BE . /BL/BD± /BC. /BC/BJ/B5× /BD/BC− /BG/BA/BH/BG/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 φ→ /CT /B7/CT−/B5/BP /B4/BE . /BL/BL± /BC. /BC/BK/B5× /BD/BC− /BG/BA/BH/BH/CD/D7/CX/D2/CV /BU/B4 η→γγ /B5 /BP /B4/BF/BL . /BE/BH± /BC. /BF/BE/B5/B1/B8 /BU/B4 φ→ηγ /B5/BP /B4 /BD . /BE/BI± /BC. /BC/BI/B5/B1/B8 /CP/D2/CS /BU/B4 φ→/CT /B7/CT−/B5/BP /B4 /BF . /BC/BC± /BC. /BC/BI/B5× /BD/BC− /BG/BA/BH/BI/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CTη→γγ /B8 /BFπ /BC/B8 π /B7π−π /BC/CS/CT/CR/CP /DD/D7/BA/BH/BJ/BY /D6/D3/D1η→γγ /CS/CT/CR/CP /DD/D7 /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5/BP/B4 /BF /BL . /BF/BF± /BC. /BE/BH/B5× /BD/BC− /BE/B8/BU /B4η→π /B7π−γ /B5/BP/B4 /BG. /BJ/BH± /BD/BD/B5× /BD/BC− /BE/B8 /CP/D2/CS /BU/B4 φ→ηγ /B5/BP /B4 /BD . /BE/BL/BJ± /BC. /BC/BF/BF/B5× /BD/BC− /BE/BA/BH/BK/BY /D6/D3/D1η→ /BFπ /BC/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 π /BC→γγ /B5 /BP /B4/BL/BK . /BJ/BL/BK± /BC. /BC/BF/BF/B5× /BD/BC− /BE/B8/BU /B4η→/BFπ /BC/B5/BP /B4 /BF /BE . /BE/BG± /BC. /BE/BL/B5× /BD/BC− /BE/B8/BU /B4η→π /B7π−γ /B5/BP /B4 /BG . /BJ/BH± /BC. /BD/BD/B5× /BD/BC− /BE/B8 /CP/D2/CS /BU/B4 φ→ ηγ /B5/BP /B4 /BD . /BE/BL/BJ± /BC. /BC/BF/BF/B5× /BD/BC− /BE/BA/BH/BL/BY /D6/D3/D1η→π /B7π−π /BC/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 π /BC→γγ /B5 /BP /B4/BL/BK . /BJ/BL/BK± /BC. /BC/BF/BF/B5× /BD/BC− /BE/B8/BU/B4π /BC→ /CT /B7/CT−γ /B5/BP /B4 /BD . /BD/BL/BK± /BC. /BC/BF/BE/B5× /BD/BC− /BE/B8/BU /B4η→π /B7π−π /BC/B5/BP/B4 /BE /BF . /BC± /BC. /BG/B5× /BD/BC− /BE/B8/BU/B4φ→π /B7π−π /BC/B5 /BP /B4/BD/BH . /BH± /BC. /BI/B5× /BD/BC− /BE/B8 /CP/D2/CS /BU/B4 φ→ηγ /B5/BP /B4 /BD . /BE/BL/BJ± /BC. /BC/BF/BF/B5× /BD/BC− /BE/BA/BI/BC/CD/D7/CX/D2/CV /D8/CW/CT /BD/BL/BL/BI /CP/D2/CS /BD/BL/BL/BK /CS/CP/D8/CP/BA/BI/BD/B4/BE. /BF± /BC. /BF/B5/B1 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /D3/D8/CW/CT/D6 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT ω /B4/BJ/BK/BE/B5 /CP/D4/D4/D0/CX/CT/CS/BA/BI/BE/CD/D7/CX/D2/CV /D8/CW/CT /BD/BL/BL/BI /CS/CP/D8/CP/BA/BI/BF/CD/D7/CX/D2/CV /D8/CW/CT /BD/BL/BL/BK /CS/CP/D8/CP/BA/BI/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BV /BA/BI/BH/BY /D3 /D6 /BXγ> /BE/BC /C5/CT/CE /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /BU/B4 φ /B4/BD/BC/BE/BC/B5 → /CU/BC /B4/BL/BK/BC/B5 γ /B5 /CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BV /BA/BI/BI/BY /D3 /D6 /BXγ> /BE/BC /C5/CT/CE /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /BU/B4 φ /B4/BD/BC/BE/BC/B5 → /CU/BC /B4/BL/BK/BC/B5 γ /B5 /CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA/BI/BJ/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT π /B7π−/CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA /C1/D2/CR/D0/D9/CS/CT/D7 /CP /CR/D3/D1/B9/D4 /D3/D2/CT/D2/D8 /CS/D9/CT /D8/D3 ππ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /D8/CW/CT /CU/BC /B4/BI/BC/BC/B5 /D1/CT/D7/D3/D2/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /BA /BI/BK/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/CP /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2/D7 /CT /B7/CT−→π /B7π−γ /B8 π /BCπ /BCγ /BA/BI/BL/BY /D6/D3/D1 /D8/CW/CT /D2/CT/CV/CP/D8/CX/DA/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /CU/BC /B4/BI/BC/BC/B5 /D1/CT/D7/D3/D2 /D3/CU /BT/C1/CC /BT/C4/BT /BC/BD /BU /D9/D7/CX/D2/CV /D8/CW/CT/BT /BV/C0/BT/CB/C7 /CE /BK/BL /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 /B8 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D3 /D6/D8 /CW /CT /CU/BC /B4/BI/BC/BC/B5 /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BD /BY /CU/D3 /D6 /D8/CW/CTρπ /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ/BA/BJ/BC/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT π /BCπ /BCγ /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D7 /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /D8/CW/CT /CU/BCγ /D1/CT/CR/CW/CP/D2/CX/D7/D1/B8/D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /D8/CW/CT /CS/CT/CR/CP /DD/BU /B4φ→ /C3 /C3γ /B5 /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 /CU/BC→π /B7π−/B5/BP /BE/BU/B4 /CU/BC→π /BCπ /BC/B5/BA/BJ/BD/CD/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /BU/B4 φ→ηγ /B5/BP/B4/BD. /BF/BF/BK± /BC. /BC/BH/BF/B5× /BD/BC− /BE/BA/BJ/BE/BY /D3 /D6 /BXγ> /BE/BC /C5/CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BJ /BV /BA/BJ/BF/C6/CT/CV/D0/CT/CR/D8/CX/D2/CV /D3/D8/CW/CT/D6 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1/D7 /B4 ρπ /B8σγ /B5/BA/BJ/BG/BT/D2 /CP /D6/D6/D3 /DB /D4 /D3/D0/CT /AC/D8 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/BC /B4/BL/BK/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BE/BC/BC/B5 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1/D7/BA/BJ/BH/BY /D3 /D6 /CS/CT/D7/D8/D6/D9/CR/D8/CX/DA/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /D4 /D6/D3 /CR/CT/D7/D7/BJ/BI/BY /D3 /D6 /CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/DA/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /D4 /D6/D3 /CR/CT/D7/D7/BJ/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /BA /BJ/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /C1 /BA /BX/DC/CR/D0/D9/CS/CX/D2/CV ωπ /BC/BA/BJ/BL/CD/D7/CX/D2/CV /DA/CP /D6/CX/D3/D9/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D6/D3/D1 /D8/CW/CT /BE/BC/BC/BC /BX/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B4/C8/BW/BZ /BC/BC/B5/BA/BK/BC/CD/D7/CX/D2/CV /BU/B4 π /BC→γγ /B5/BP /BC . /BL/BK/BJ/BL/BK ± /BC. /BC/BC/BC/BF/BE/B8 /BU/B4 φ→ηγ /B5/BP /B4 /BD . /BE/BL/BJ± /BC. /BC/BF/BF/B5× /BD/BC− /BE/B8/CP/D2/CS /BU/B4 η→π /B7π−γ /B5/BP/B4 /BG . /BJ/BH± /BC. /BD/BD/B5× /BD/BC− /BE/BA/BK/BD/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT η→γγ /BA/BK/BE/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT η→π /B7π−π /BC/BA/BK/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BK /BU /BA/BK/BG/CD/D7/CX/D2/CV /C5/CP/BC /B4/BL/BK/BC/B5 /BP/BL/BK/BG. /BK /C5/CT/CE /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 γ /CS/D3/D1/CX/D2/CP/D2/CR/CT/BA/BK/BH/BT/D7/D7/D9/D1/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 γ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CX/D2 /D8/CW/CT ηπ /BCγ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/BK/BI/CD/D7/CX/D2/CV /CS/CP/D8/CP /D3/CU /BT /BV/C0/BT/CB/C7 /CE/BC /BC /BY /BA/BK/BJ/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BW /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CU/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3ππ /D3/D2/D0/DD /CP/D2/CS/CP/BC /B4/BL/BK/BC/B5 /CX/D2/D8/D3 ηπ /D3/D2/D0/DD /BA/BK/BK/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 φ /B4/BD/BC/BE/BC/B5 →η/prime/B4/BL/BH/BK/B5 γ /B5/CL/ /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 →ηγ /B5/CL /BP /B4/BG . /BJ/BJ±/BC. /BC/BL± /BC. /BD/BL/B5× /BD/BC− /BF/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 φ /B4/BD/BC/BE/BC/B5 →ηγ /B5/BP /B4 /BD . /BF/BC/BG±/BC. /BC/BE/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BL/BT/DA/CT/D6/CP/CV/CX/D2/CV /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BU /DB/CX/D8/CW /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BL/BL/BA/BL/BC/CD/D7/CX/D2/CV /BU/B4 φ→ηγ /B5/BP /B4/BD . /BE/BL/BJ± /BC. /BC/BF/BF/B5/B1/BA/BL/BD/CD/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /BU/B4 φ→ηγ /B5/BP /B4 /BD . /BE/BI± /BC. /BC/BI/B5× /BD/BC− /BE/BA/BL/BE/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /BC/C4 /C3 /BC/CB /B5 /BP /B4/BF/BF . /BK± /BC. /BI/B5/B1/BA/BL/BF/BT/DA/CT/D6/CP/CV/CX/D2/CV /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BU /DB/CX/D8/CW /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BY /BA/BL/BG/CD/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /BU/B4 η/prime→ηπ /B7π−/B5/BP /B4/BG/BF . /BJ± /BD. /BH/B5× /BD/BC− /BE/CP/D2/CS /BU/B4 η→γγ /B5/BP /B4/BF/BL . /BE/BH±/BC. /BF/BD/B5× /BD/BC− /BE/BA/BL/BH/CD/D7/CX/D2/CV /DA/CP /D6/CX/D3/D9/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D3/CU /C3 /BC/CB /B8 /C3 /BC/C4 /B8η /B8η/prime/CU/D6/D3/D1 /D8/CW/CT /BE/BC/BC/BC /CT/CS/CX/D8/CX/D3/D2 /B4/CC/CW/CT /BX/D9/D6/D3/D4 /CT/CP/D2/C8/CW/DD/D7/CX/CR/CP/D0 /C2/D3/D9/D6/D2/CP/D0 /BV/BD/BH /BV/BD/BH/BV/BD/BH /BV/BD/BH/BD /B4/BE/BC/BC/BC/B5/B5 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/BL/BI/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D1 /D3 /CS /CT η/prime→ηπ /B7π−/B8η→γγ /BA/BL/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BU /BA/BL/BK/BY /D3 /D6 /BXγ> /BE/BC /C5/CT/CE/BA /BI/BE/BF /BI/BE/BF/BI/BE/BF /BI/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BC/BE/BC/B5 /B8 /CW/BD /B4/BD/BD/BJ/BC/B5 π /B7π−π /BC/BBρπ /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CP/BD /C1/C6 /BW/BX/BV/BT /CH/C7 /BY φ→π /B7π−π /BCπ /B7π−π /BC/BBρπ /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CP/BD /C1/C6 /BW/BX/BV/BT /CH/C7 /BY φ→π /B7π−π /BCπ /B7π−π /BC/BBρπ /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CP/BD /C1/C6 /BW/BX/BV/BT /CH/C7 /BY φ→π /B7π−π /BCπ /B7π−π /BC/BBρπ /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CP/BD /C1/C6 /BW/BX/BV/BT /CH/C7 /BY φ→π /B7π−π /BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BD± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BD± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BD± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BD± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BD± /BG. /BG± /BD. /BJ /BK/BC/CZ /BL/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BI /BV/C5/BW/BE /BD. /BC/BD/BJ/DF /BD . /BC/BE/BD /CT /B7/CT−→ π /B7π−π /BC/BL. /BC± /BD. /BD± /BC. /BI /BD/BA/BL/BK/C5 /BD/BC/BC, /BD/BC/BD/BT/C4/C7/C1/CB/C1/C7 /BC/BF /C3/C4/C7/BX /BD/BA/BC/BE /CT /B7/CT−→ π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BI< /CP/BD< /BI /BH/BC/BC/CZ /BD/BC/BD/BT /BV/C0/BT/CB/C7 /CE /BC/BE /CB/C6/BW /CT /B7/CT−→π /B7π−π /BC − /BD/BI< /CP/BD< /BD/BD /BL/BC /BL/BA/BK/CZ /BL/BL, /BD/BC/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK /BV/C5/BW/BE /CT /B7/CT−→π /B7π−γγ/BL/BL/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CR/D3/D2/D8/CP/CR/D8 /CP/D2/CS ρπ /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT/D7/BA/BD/BC/BC/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW/D3/D9/D8 /D0/CX/D1/CX/D8/CP/D8/CX/D3/D2/D7 /D3/D2 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 ρ /D1/CP/D7/D7/CT/D7 /CP/D2/CS /DB/CX/CS/D8/CW/D7/BA/BD/BC/BD/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D8/D3 /D1/CP/D8/CR/CW /D8/CW/CT /D2/D3/D8/CP/D8/CX/D3/D2/D7 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BK/BA/BD/BC/BE/BT/D7/D7/D9/D1/CX/D2/CV /DE/CT/D6/D3 /D4/CW/CP/D7/CT /CU/D3 /D6 /D8/CW/CT /CR/D3/D2/D8/CP/CR/D8 /D8/CT/D6/D1/BA φ /B4/BD/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BD/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BD/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BD/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /BV/C0/BT/CB/C7 /CE /BC/BJ/BU /C8/CA /BW/BJ/BI /BC/BJ/BJ/BD/BC/BD /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BX/C8/C2 /BV/BG/BL /BG/BJ/BF /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ/BT /C8/C4 /BU/BI/BG/BK /BE/BI/BJ /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BD/BG/BC/BD/BI /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BI /C8/C4 /BU/BI/BG/BE /BE/BC/BF /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /C8/C4 /BU/BI/BC/BH /BE/BI /CA/BA/CA/BA 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/D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BK/BG/BA/C5/BT/CA/BV/C7 /BL/BL /C8/C4 /BU/BG/BJ/BC /BE/BC /BX/BA /C5/CP /D6/CR/D3 /CT/D8 /CP/D0/BA/C7/C4/C4/BX/CA /BL/BK/BU /C8/C4 /BU/BG/BE/BI /BJ /C2/BA/BT/BA /C7/D0/D0/CT/D6/BT /BV/C0/BT/CB/C7 /CE /BL/BH /C8/C4 /BU/BF/BI/BF /BD/BC/BI /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /CE/BA/CE/BA /BZ/D9/CQ/CX/D2 /B4/C6/C7 /CE/C5/B5/C3/BT/C5/BT/C4 /BL/BE /C8/C4 /BU/BE/BK/BG /BG/BE/BD /BT/BA/C6/BA /C3/CP/D1/CP/D0/B8 /C9/BA/C8 /BA/CG /D9 /B4/BT/C4/BU/BX/B5/BZ/BX/C7/CA/BZ/C1/C7/BA/BA/BA /BK/BH /C8/C4 /BD/BH/BE/BU /BG/BE/BK /BV/BA /BZ/CT/D3 /D6/CV/CX/D3/D4 /D3/D9/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/CC/CD/BY/CC/CB/B8 /BT/CA/C1/CI/B8 /BY/C6/BT/C4/B7/B5/BZ/BX/C4/BY /BT/C6/BW /BI/BF/BU /C8/CA/C4 /BD/BD /BG/BF/BK /C6/BA /BZ/CT/D0/CU/CP/D2/CS /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/CD/CC/BZ/B5/BU/BX/CA/CC /BT/C6/CI/BT /BI/BE /C8/CA/C4 /BL /BD/BK/BC /C4/BA /BU/CT/D6/D8/CP/D2/DE/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5 /CW/BD /B4/BD/BD/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD /B7−/B5 /CW/BD /B4/BD/BD/BJ/BC/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /C5/BT/CB/CB/CW/BD /B4/BD/BD/BJ/BC/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BD/BJ/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BJ/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BJ/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BJ/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BI/BK± /BG /BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→ π /B7π−π /BC/D2/BD/BD/BI/BI± /BH± /BF /BD/BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→ π /B7π−π /BC/D2/BD/BD/BL/BC± /BI/BC /BE/BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /CB/C8/BX/BV /BC /BKπ /D4→ /BFπ /D2/BD/BT/DA/CT/D6/CP/CV/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /DA/CP/D0/D9/CT/D7 /D9/D7/CX/D2/CV /BE /DA/CP /D6/CX/CP/D2/D8/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BE/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA /CW/BD /B4/BD/BD/BJ/BC/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BD/BJ/BC/B5 /CF/C1/BW/CC/C0/CW/BD /B4/BD/BD/BJ/BC/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BD/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF/BI/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BI/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BI/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BI/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BG/BH± /BI /BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→ π /B7π−π /BC/D2/BF/BJ/BH± /BI± /BF/BG /BF/BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→ π /B7π−π /BC/D2/BF/BE/BC± /BH/BC /BG/BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /CB/C8/BX/BV /BC /BKπ /D4→ /BFπ /D2/BF/BT/DA/CT/D6/CP/CV/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /DA/CP/D0/D9/CT/D7 /D9/D7/CX/D2/CV /BE /DA/CP /D6/CX/CP/D2/D8/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BG/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA /BI/BE/BG /BI/BE/BG/BI/BE/BG /BI/BE/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CW/BD /B4/BD/BD/BJ/BC/B5 /B8 /CQ/BD /B4/BD/BE/BF/BH/B5 /CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρπ /D7/CT/CT/D2 /CW/BD /B4/BD/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CW/BD /B4/BD/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→π /B7π−π /BC/D2/D7/CT/CT/D2 /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ π /B7π−π /BC/D4/D7/CT/CT/D2 /BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /CB/C8/BX/BV /BKπ /D4→ /BFπ /D2 /CW/BD /B4/BD/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CW/BD /B4/BD/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/BW/C7 /BL/BE /C8/C4 /BU/BE/BL/BD /BG/BL/BI /BT/BA /BT/D2/CS/D3 /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /C3/CH/C7/CC/B8 /C6/C1/CA/CB/B8 /CB/BT /BZ/BT/B7/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /C6/C8 /BU/BE/BF/BD /BD/BH /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /C8/CA/C4 /BG/BI /BH/BK/BC /C2/BA/BT/BA /BW/CP/D2/CZ /D3 /DB/DD/CR/CW /CT/D8 /CP/D0/BA /B4/CC/C6/CC/C7/B8 /BU/C6/C4/B8 /BV/BT/CA/C4/B7/B5/BU/C7 /CF/C4/BX/CA /BJ/BH /C6/C8 /BU/BL/BJ /BE/BE/BJ /C5/BA/BZ/BA /BU/D3 /DB/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C7 /CG/BY/CC/C8 /B8/BW /BT/CA/BX/B5 /CQ/BD /B4/BD/BE/BF/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD /B7−/B5 /CQ/BD /B4/BD/BE/BF/BH/B5 /C5/BT/CB/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /C5/BT/CB/CB/CQ/BD /B4/BD/BE/BF/BH/B5 /C5/BT/CB/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BE/BE/BL. /BH± /BF. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BE/BE/BL. /BH± /BF. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BE/BE/BL. /BH± /BF. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BE/BL. /BH± /BF. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BE/BE/BH ± /BH /CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /D4/D4→ /BEπ /B7/BEπ−π /BC/BD/BE/BF/BH ± /BD/BH /BT/C4/BW/BX /BL/BE /BV /BZ/BT/C5/BE /BF/BK/B8/BD/BC/BC π−/D4→ωπ /BC/D2/BD/BE/BF/BI ± /BD/BI /BY/CD/C3/CD/C1 /BL/BD /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ωπ /BC/D2/BD/BE/BE/BE ± /BI /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BX /C7/C5/BX/BZ ± /BE/BH/DF/BH/BH γ /D4→ωπ /CG/BD/BE/BF/BJ ± /BJ /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BX /C7/C5/BX/BZ /BC /BE/BH/DF/BH/BH γ /D4→ωπ /CG/BD/BE/BF/BL ± /BH /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ωπ /D4/BD/BE/BH/BD ± /BK /BG/BH/BC /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV − /BD/BDπ−/D4→π−ω /D4/BD/BE/BG/BH ± /BD/BD /BK/BL/BC /BY/C4/BT /CC/CC/BX /BJ/BI /BV /C0/BU/BV − /BG/BA/BE /C3−/D4→π−ω /A6 /B7/BD/BE/BE/BE ± /BG /BD/BG/BC/BC /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BG /C0/BU/BV − /BF/BA/BLπ−/D4/BD/BE/BE/BC ± /BJ /BI/BC/BC /C3/BT/CA/CB/C0/C7/C6 /BJ/BG /BU /C0/BU/BV /B7 /BG/BA/BLπ /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BL/BC ± /BD/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE ± /CT /B7/CT−→ /BHπ/BD/BE/BD/BF ± /BH /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BV /C7/C5/BX/BZ /BC /BE/BC/DF/BJ/BC γ /D4/BD/BE/BJ/BD ± /BD/BD /BV/C7/C4/C4/C1/BV/C3 /BK/BG /CB/C8/BX/BV /B7 /BE/BC/BCπ /B7/CI→ /CIπω WEIGHTED AVERAGE 1229.5 ±3.2 (Error scaled by 1.6) KARSHON 74B HBC 1.8CHALOUPKA 74 HBC 3.5FLATTE 76C HBC 2.0GESSAROLI 77 HBC 7.2EVANGELIS... 81 OMEG 3.6ATKINSON 84E OMEG 1.1ATKINSON 84E OMEG 1.6FUKUI 91 SPEC 0.2ALDE 92C GAM2 0.1WEIDENAUER 93 ASTE 0.8χ2 22.0 (Confidence Level = 0.009) 1200 1220 1240 1260 1280 1300/CQ/BD /B4/BD/BE/BF/BH/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CQ/BD /B4/BD/BE/BF/BH/B5 /CF/C1/BW/CC/C0 /CQ/BD /B4/BD/BE/BF/BH/B5 /CF/C1/BW/CC/C0/CQ/BD /B4/BD/BE/BF/BH/B5 /CF/C1/BW/CC/C0 /CQ/BD /B4/BD/BE/BF/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BE± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BE /BA/BD/BD/BF± /BD/BE /CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /D4/D4→/BEπ /B7/BEπ−π /BC/BD/BI/BC± /BF/BC /BT/C4/BW/BX /BL/BE /BV /BZ/BT/C5/BE /BF/BK/B8/BD/BC/BC π−/D4→ ωπ /BC/D2/BD/BH/BD± /BF/BD /BY/CD/C3/CD/C1 /BL/BD /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ωπ /BC/D2/BD/BJ/BC± /BD/BH /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ωπ /D4/BD/BJ/BC± /BH/BC /BE/BE/BH /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BD/BH/BH± /BF/BE /BG/BH/BC /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV − /BD/BDπ−/D4→ π−ω /D4/BD/BK/BE± /BG/BH /BK/BL/BC /BY/C4/BT /CC/CC/BX /BJ/BI /BV /C0/BU/BV − /BG/BA/BE /C3−/D4→ π−ω /A6 /B7/BD/BF/BH± /BE/BC /BD/BG/BC/BC /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BG /C0/BU/BV − /BF/BA/BLπ−/D4/BD/BH/BI± /BE/BE /BI/BC/BC /C3/BT/CA/CB/C0/C7/C6 /BJ/BG /BU /C0/BU/BV /B7 /BG/BA/BLπ /B7/D4••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BC± /BD/BL /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE ± /CT /B7/CT−→ /BHπ/BE/BF/BD± /BD/BG /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BV /C7/C5/BX/BZ /BC /BE/BC/DF/BJ/BC γ /D4/BE/BF/BE± /BE/BL /BV/C7/C4/C4/C1/BV/C3 /BK/BG /CB/C8/BX/BV /B7 /BE/BC/BCπ /B7/CI→/CIπω /CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDωπ /CS/D3/D1/CX/D2/CP/D2/D8/CJ /BW /BB /CB /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3 /BP /BC . /BE/BJ/BJ± /BC. /BC/BE/BJ/CL/A0/BEπ±γ /B4 /BD. /BI± /BC. /BG/B5× /BD/BC− /BF/A0/BFηρ /D7/CT/CT/D2/A0/BGπ /B7π /B7π−π /BC< /BH/BC /B1 /BK/BG/B1/A0/BH /B4 /C3 /C3 /B5±π /BC< /BK /B1 /BL/BC/B1/A0/BI /C3 /BC/CB /C3 /BC/C4π±< /BI /B1 /BL/BC/B1/A0/BJ /C3 /BC/CB /C3 /BC/CBπ±< /BE /B1 /BL/BC/B1/A0/BKφπ < /BD. /BH /B1 /BK/BG/B1 /CQ/BD /B4/BD/BE/BF/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CQ/BD /B4/BD/BE/BF/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig π±γ/parenrightbig/A0/BE /A0/parenleftbig π±γ/parenrightbig/A0/BE /A0/parenleftbig π±γ/parenrightbig/A0/BE /A0/parenleftbig π±γ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF/BC± /BI/BC /BE/BF/BC± /BI/BC/BE/BF/BC± /BI/BC /BE/BF/BC± /BI/BC/BV/C7/C4/C4/C1/BV/C3 /BK/BG /CB/C8/BX/BV /B7 /BE/BC/BCπ /B7/CI→/CIπω /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7/CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7/C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ/C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BJ/BJ± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BJ± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BJ/BJ± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BJ± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BE/BI/BL± /BC. /BC/BC/BL± /BC. /BC/BD/BC /C6/C7/CI/BT/CA /BC/BE /C5/C8/CB − /BD/BKπ−/D4→ ωπ−/D4/BC. /BE/BF± /BC. /BC/BF /BT/C5/CB/C4/BX/CA /BL/BG /BV /BV/BU/BT/CA /BC. /BC /D4/D4→ωηπ /BC/BC. /BG/BH± /BC. /BC/BG /BT/C5/CB/C4/BX/CA /BL/BF /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ ωπ /BCπ /BC/BC. /BE/BF/BH± /BC. /BC/BG/BJ /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BV /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/BC. /BG /B7/BC. /BD − /BC. /BD /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV − /BD/BDπ−/D4→ π−ω /D4/BC. /BE/BD± /BC. /BC/BK /BV/C0/CD/C6/BZ /BJ/BH /BU /C0/BU/BV /B7 /BJ/BA/BDπ /B7/D4/BC. /BF± /BC. /BD /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BG /C0/BU/BV − /BF/BA/BL/DF/BJ/BA/BH π−/D4/BC. /BF/BH± /BC. /BE/BH /BI/BC/BC /C3/BT/CA/CB/C0/C7/C6 /BJ/BG /BU /C0/BU/BV /B7 /BG/BA/BLπ /B7/D4 WEIGHTED AVERAGE 0.277 ±0.027 (Error scaled by 2.4) KARSHON 74B HBCCHALOUPKA 74 HBCCHUNG 75B HBC 0.7GESSAROLI 77 HBCATKINSON 84C OMEG 0.8AMSLER 93B CBAR 18.8AMSLER 94C CBAR 2.4NOZAR 02 MPS 0.3χ2 23.0 (Confidence Level = 0.000) 0 0.1 0.2 0.3 0.4 0.5 0.6 0.7/CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3 /CX/D2 /CS/CT/CR/CP /DD/D3 /CU /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /CQ/BD /B4/BD/BE/BF/BH/B5 /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ/C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CQ/BD /B4/BD/BE/BF/BH/B5 →ωπ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BH± /BE. /BG± /BF. /BL /BD/BC. /BH± /BE. /BG± /BF. /BL/BD/BC. /BH± /BE. /BG± /BF. /BL /BD/BC. /BH± /BE. /BG± /BF. /BL/C6/C7/CI/BT/CA /BC/BE /C5/C8/CB − /BD/BKπ−/D4→ ωπ−/D4 /CQ/BD /B4/BD/BE/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CQ/BD /B4/BD/BE/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CQ/BD /B4/BD/BE/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /BW /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/A0/parenleftbig π /B7π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BH< /BC. /BH< /BC. /BH< /BC. /BH/BT/BU/C7/C4/C1/C6/CB /BI/BF /C0/BU/BV /B7 /BF/BA/BHπ /B7/D4 /BI/BE/BH /BI/BE/BH/BI/BE/BH /BI/BE/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ/BD /B4/BD/BE/BF/BH/B5 /B8 /CP/BD /B4/BD/BE/BI/BC/B5 /A0/parenleftbig/B4 /C3 /C3 /B5±π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/B4 /C3 /C3 /B5±π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/B4 /C3 /C3 /B5±π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/B4 /C3 /C3 /B5±π /BC/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BK< /BC. /BC/BK< /BC. /BC/BK< /BC. /BC/BK/BL/BC /BU/BT/C4 /CC /BT /CH /BI/BJ /C0/BU/BV ± /BC/BA/BC /D4/D4/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4π±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4π±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4π±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4π±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI/BL/BC /BU/BT/C4 /CC /BT /CH /BI/BJ /C0/BU/BV ± /BC/BA/BC /D4/D4/A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ±/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE< /BC. /BC/BE< /BC. /BC/BE< /BC. /BC/BE/BL/BC /BU/BT/C4 /CC /BT /CH /BI/BJ /C0/BU/BV ± /BC/BA/BC /D4/D4/A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BK /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG/BL/BH /CE/C1/C3/CC/C7/CA/C7 /CE /BL/BI /CB/C8/BX/BV /BC /BF/BE/BA/BHπ−/D4→/C3 /B7/C3−π /BC/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BL/BH /BU/C1/CI/CI/BT/CA/CA/C1 /BI/BL /C0/BU/BV ± /BC/BA/BC /D4/D4 < /BC. /BC/BD/BH /BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4 /CQ/BD /B4/BD/BE/BF/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CQ/BD /B4/BD/BE/BF/BH/B5 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/BU/BH/BL/BK /BD/BG/BL /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/C7/C4/C7 /CE/C3/C1/C6 /BL/BJ /CI/C8/C0/CH /BT/BF/BH/BL /BG/BF/BH /CB/BA/CE/BA /BZ/D3/D0/D3/DA/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8/C1 /CC/BX /C8 /B5/BU/CA/BT /CD /BK/BK /C8/CA /BW/BF/BJ /BE/BF/BJ/BL /C2/BA/BX/BA /BU/D6/CP/D9 /CT/D8 /CP/D0/BA /C2/C8/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG/BV /C6/C8 /BU/BE/BG/BF /BD /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5 /C2/C8/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BI/BH /C8/CA/C4 /BD/BH /BD/BD/BK /BZ/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BV/BT/CA/C5/C7/C6/CH /BI/BG /C8/CA/C4 /BD/BE /BE/BH/BG /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/CD/BV/BU/B5 /C2/C8/BU/C7/C6/BW /BT/CA /BI/BF/BU /C8/C4 /BH /BE/BC/BL /C4/BA /BU/D3/D2/CS/CP /D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/C1/CA/C5/B8 /C0/BT/C5/BU/B8 /C4/C7/C1/BV/B7/B5 /CP/BD /B4/BD/BE/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BD /B7/B7/B5 /CP/BD /B4/BD/BE/BI/BC/B5 /C5/BT/CB/CB /CP/BD /B4/BD/BE/BI/BC/B5 /C5/BT/CB/CB/CP/BD /B4/BD/BE/BI/BC/B5 /C5/BT/CB/CB /CP/BD /B4/BD/BE/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BE/BF/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BF/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BF/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BF/BC± /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BG/BF± /BD/BE± /BE/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ ρ /BCρ±π∓γ /BD/BE/BF/BC/DF /BD/BE/BJ/BC /BI/BF/BI/BC /BE/C4/C1/C6/C3 /BC/BJ /BT /BY /C7/BV/CB /BW /BC→π−π /B7π−π /B7/BD/BE/BC/BF± /BF /BF/BZ/C7/C5/BX/CI/B9/BW/CD/C5/C5 /BC/BG /CA/CE/CD/BX τ /B7→π /B7π /B7π−ντ/BD/BF/BF/BD± /BD/BC± /BF /BF/BJ/CZ /BG/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/BD/BE/BH/BH± /BJ± /BI /BH/BL/BC/BG /BH/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BD/BE/BC/BJ± /BH± /BK /BH/BL/BC/BG /BI/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BD/BD/BL/BI± /BG± /BH /BH/BL/BC/BG /BJ, /BK/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BD/BE/BG/BC± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CUπ /B7π−π /BC/D4/D7/BD/BE/BI/BE± /BL± /BJ /BH, /BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG/B8 τ→ /BFπν/BD/BE/BD/BC± /BJ± /BE /BI, /BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG/B8 τ→ /BFπν/BD/BE/BD/BD± /BJ /B7/BH /BC − /BC /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BV /BT/CA/BZ τ /B7→π /B7π /B7π−ν/BD/BD/BE/BD± /BK /BD/BC/BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→π /B7π−π /BC/D2/BD/BE/BG/BE± /BF/BJ /BD/BD/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BD/BE/BI/BC± /BD/BG /BD/BE/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BD/BE/BH/BC± /BL /BD/BF/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BD/BE/BC/BK± /BD/BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BC /C7/C5/BX/BZ /BC /BF/BC/BC/BA/BC /D4/D4→/D4/D4π /B7π−π /BC/BD/BE/BE/BC± /BD/BH /BD/BG/C1/CB/BZ/CD/CA /BK/BL /CA/CE/CD/BX τ /B7→π /B7π /B7π−ν/BD/BE/BI/BC± /BE/BH /BD/BH/BU/C7 /CF/C4/BX/CA /BK/BK /CA/CE/CD/BX/BD/BD/BI/BI± /BD/BK± /BD/BD /BU/BT/C6/BW /BK/BJ /C5/BT /BV τ /B7→π /B7π /B7π−ν/BD/BD/BI/BG± /BG/BD± /BE/BF /BU/BT/C6/BW /BK/BJ /C5/BT /BV τ /B7→π /B7π /BCπ /BCν /BD/BE/BH/BC± /BG/BC /BD/BG/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BJ /CA/CE/CD/BX/BD/BC/BG/BI± /BD/BD /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /BT/CA/BZ τ /B7→π /B7π /B7π−ν/BD/BC/BH/BI± /BE/BC± /BD/BH /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI /BW/C4/BV/C7 τ /B7→π /B7π /B7π−ν/BD/BD/BL/BG± /BD/BG± /BD/BC /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE τ /B7→π /B7π /B7π−ν/BD/BE/BH/BH± /BE/BF /BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→π−π /B7π−/BT/BD/BE/BG/BC± /BK/BC /BD/BI/BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /CB/C8/BX/BV /BC /BK/BA/BG/BHπ−/D4→ /D2 /BFπ/BD/BE/BK/BC± /BF/BC /BD/BI/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4→ /D4 /BFπ/BD/BC/BG/BD± /BD/BF /BD/BJ/BZ/BT /CE/C1/C4/C4/BX/CC /BJ/BJ /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A6 /BFπ/BD/CC/CW/CTρ±π∓/D7/D8/CP/D8/CT /CR/CP/D2 /CQ /CT /CP/D0/D7/D3 /CS/D9/CT /D8/D3 /D8/CW/CT π /B4/BD/BF/BC/BC/B5 /BA /BE/CD/D7/CX/D2/CV /D8/CW/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BN /D7/D8/D6/D3/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BF/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/BT /CC/BX /BL/BK /CA /BA/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BF π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BH/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C3/CD/C0/C6 /BL/BC/BA/BI/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C1/CB/BZ/CD/CA /BK/BL/BA/BJ/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /CP/prime/BD /D7/D8/CP/D8/CT/BA/BK/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BY/BX/C1/C6/BW/CC /BL/BC/BA/BL/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C3/BX/CA/CB /BL/BH /C8 /BA/BD/BC/BT/DA/CT/D6/CP/CV/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /DA/CP/D0/D9/CT/D7 /D9/D7/CX/D2/CV /BE /DA/CP /D6/CX/CP/D2/D8/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BD/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI/BA/BD/BE/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI/BA/BD/BF/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /BA/BD/BG/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /B8 /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI/B8 /CP/D2/CS /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI/BA/BD/BH/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /CP/D2/CS /BW /BT /CD/C5 /BK/BD /BU /BA/BD/BI/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BD/BJ/C8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /C3−/CQ/CP/CR/CZ/DB /CP /D6/CS /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA /CP/BD /B4/BD/BE/BI/BC/B5 /CF/C1/BW/CC/C0 /CP/BD /B4/BD/BE/BI/BC/B5 /CF/C1/BW/CC/C0/CP/BD /B4/BD/BE/BI/BC/B5 /CF/C1/BW/CC/C0 /CP/BD /B4/BD/BE/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BH/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BD/BC± /BF/BD± /BF/BC /BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ ρ /BCρ±π∓γ /BH/BE/BC/DF /BI/BK/BC /BI/BF/BI/BC /BD/BL/C4/C1/C6/C3 /BC/BJ /BT /BY /C7/BV/CB /BW /BC→π−π /B7π−π /B7/BG/BK/BC± /BE/BC /BE/BC/BZ/C7/C5/BX/CI/B9/BW/CD/C5/C5 /BC/BG /CA/CE/CD/BX τ /B7→π /B7π /B7π−ντ/BG/BI/BC± /BK/BH /BE/BC/BH /BE/BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /BU→ /BW /B4∗ /B5/C3−/C3∗ /BC/BK/BD/BG± /BF/BI± /BD/BF /BF/BJ/CZ /BE/BE/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/BG/BH/BC± /BH/BC /BE/BE/CZ /BE/BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BX /BV/C5/BW/BE /BD. /BC/BH/DF/BD. /BF/BK /CT /B7/CT−→ π /B7π−π /BCπ /BC/BH/BJ/BC± /BD/BC /BE/BG/BU/C7/C6/BW /BT/CA /BL/BL /CA/CE/CD/BX /CT /B7/CT−→ /BGπ /B8τ→/BFπντ/BH/BK/BJ± /BE/BJ± /BE/BD /BH/BL/BC/BG /BE/BH/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BG/BJ/BK± /BF± /BD/BH /BH/BL/BC/BG /BE/BI/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BG/BE/BH± /BD/BG± /BK /BH/BL/BC/BG /BE/BJ, /BE/BK/BT/BU/CA/BX/CD /BL/BK /BZ /BW/C4/C8/C0 /CT /B7/CT−/BG/BC/BC± /BF/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CUπ /B7π−π /BC/D4/D7/BI/BE/BD± /BF/BE± /BH/BK /BE/BH, /BE/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG/B8 τ→ /BFπν/BG/BH/BJ± /BD/BH± /BD/BJ /BE/BI, /BE/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG/B8 τ→ /BFπν/BG/BG/BI± /BE/BD /B7/BD /BG /BC − /BC /BE/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BV /BT/CA/BZ τ /B7→π /B7π /B7π−ν/BE/BF/BL± /BD/BD /BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→π /B7π−π /BC/D2/BE/BI/BI± /BD/BF± /BG /BF/BC/BT/C6/BW/C7 /BL/BE /CB/C8/BX/BV /BKπ−/D4→π /B7π−π /BC/D2/BG/BI/BH /B7/BE /BE /BK − /BD/BG/BF /BF/BD/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BE/BL/BK /B7 /BG/BC − /BF/BG /BF/BE/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BG/BK/BK± /BF/BE /BF/BF/C1/CE /BT/C6/C7 /CE /BL/BD /CA/CE/CD/BX τ→π /B7π /B7π−ν/BG/BF/BC± /BH/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BC /C7/C5/BX/BZ /BC /BF/BC/BC/BA/BC /D4/D4→/D4/D4π /B7π−π /BC/BG/BE/BC± /BG/BC /BF/BG/C1/CB/BZ/CD/CA /BK/BL /CA/CE/CD/BX τ /B7→π /B7π /B7π−ν/BF/BL/BI± /BG/BF /BF/BH/BU/C7 /CF/C4/BX/CA /BK/BK /CA/CE/CD/BX/BG/BC/BH± /BJ/BH± /BE/BH /BU/BT/C6/BW /BK/BJ /C5/BT /BV τ /B7→π /B7π /B7π−ν/BG/BD/BL± /BD/BC/BK± /BH/BJ /BU/BT/C6/BW /BK/BJ /C5/BT /BV τ /B7→π /B7π /BCπ /BCν/BH/BE/BD± /BE/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /BT/CA/BZ τ /B7→π /B7π /B7π−ν/BG/BJ/BI /B7/BD /BF /BE − /BD/BE/BC± /BH/BG /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI /BW/C4/BV/C7 τ /B7→π /B7π /B7π−ν/BG/BI/BE± /BH/BI± /BF/BC /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI /C5/CA/C3/BE τ /B7→π /B7π /B7π−ν/BE/BL/BE± /BG/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→π−π /B7π−/BT/BF/BK/BC± /BD/BC/BC /BF/BI/BW /BT/C6/C3 /C7 /CF/CH/BA/BA/BA /BK/BD /CB/C8/BX/BV /BC /BK/BA/BG/BHπ−/D4→ /D2 /BFπ/BF/BC/BC± /BH/BC /BF/BI/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4→ /D4 /BFπ/BE/BF/BC± /BH/BC /BF/BJ/BZ/BT /CE/C1/C4/C4/BX/CC /BJ/BJ /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A6 /BFπ/BD/BK/CC/CW/CTρ±π∓/D7/D8/CP/D8/CT /CR/CP/D2 /CQ /CT /CP/D0/D7/D3 /CS/D9/CT /D8/D3 /D8/CW/CT π /B4/BD/BF/BC/BC/B5 /BA /BD/BL/CD/D7/CX/D2/CV /D8/CW/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BN /D7/D8/D6/D3/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BE/BC/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/CA/BT /CC/BX /BL/BK /CA /BA/BE/BD/BY /D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /C3−/C3∗ /BC/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CX/D2/CV /D1/CP/BD /BP /BD/BE/BF/BC /C5/CT/CE /CP/D2/CS /D4/D9/D6/CT/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C3−/C3∗ /BC/D7/DD/D7/D8/CT/D1/BA/BE/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BF π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BE/BF/CD/D7/CX/D2/CV /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /D1/CP/D7/D7 /D3/CU /BD/BE/BF/BC /C5/CT/CE/BA/BE/BG/BY /D6/D3/D1 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BX /CP/D2/CS /BT/CB/C6/BX/CA /BC/BC /CS/CP/D8/CP /D9/D7/CX/D2/CV /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /D1/CP/D7/D7 /D3/CU /BD/BE/BF/BC /C5/CT/CE/BA/BE/BH/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C3/CD/C0/C6 /BL/BC/BA/BE/BI/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C1/CB/BZ/CD/CA /BK/BL/BA/BE/BJ/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /CP/prime/BD /D7/D8/CP/D8/CT/BA/BE/BK/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BY/BX/C1/C6/BW/CC /BL/BC/BA/BE/BL/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C3/BX/CA/CB /BL/BH /C8 /BA/BF/BC/BT/DA/CT/D6/CP/CV/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /DA/CP/D0/D9/CT/D7 /D9/D7/CX/D2/CV /BE /DA/CP /D6/CX/CP/D2/D8/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BF/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI/BA /BI/BE/BI /BI/BE/BI/BI/BE/BI /BI/BE/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BD /B4/BD/BE/BI/BC/B5 /BF/BE/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI/BA/BF/BF/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /BA/BF/BG/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /B8 /CB/BV/C0/C5/C1/BW/C3/BX /BK/BI/B8 /CP/D2/CS /CA/CD/BV/C3/CB/CC/CD/C0/C4 /BK/BI/BA/BF/BH/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BU /CP/D2/CS /BW /BT /CD/C5 /BK/BD /BU /BA/BF/BI/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/C7 /CF/C4/BX/CA /BJ/BH/BA/BF/BJ/C8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /C3−/CQ/CP/CR/CZ/DB /CP /D6/CS /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BA /CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BD /B4/BD/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπ /B7π−π /BC/A0/BEπ /BCπ /BCπ /BC/A0/BF /B4ρπ /B5/CB− /DB /CP/DA/CT /D7/CT/CT/D2/A0/BG /B4ρπ /B5/BW− /DB /CP/DA/CT /D7/CT/CT/D2/A0/BH /B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT /D7/CT/CT/D2/A0/BI /B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT /D7/CT/CT/D2/A0/BJσπ /D7/CT/CT/D2/A0/BK /CU/BC /B4/BL/BK/BC/B5π /D2/D3/D8 /D7/CT/CT/D2/A0/BL /CU/BC /B4/BD/BF/BJ/BC/B5 π /D7/CT/CT/D2/A0/BD/BC /CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2/A0/BD/BD /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2/A0/BD/BEπγ /D7/CT/CT/D2 /CP/BD /B4/BD/BE/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BD /B4/BD/BE/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CP/BD /B4/BD/BE/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BD /B4/BD/BE/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig πγ/parenrightbig/A0/BD/BE /A0/parenleftbig πγ/parenrightbig/A0/BD/BE /A0/parenleftbig πγ/parenrightbig/A0/BD/BE /A0/parenleftbig πγ/parenrightbig/A0/BD/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BG/BC± /BE/BG/BI /BI/BG/BC± /BE/BG/BI/BI/BG/BC± /BE/BG/BI /BI/BG/BC± /BE/BG/BI/CI/C1/BX/C4/C1/C6/CB/C3/C1 /BK/BG /BV /CB/C8/BX/BV /BE/BC/BCπ /B7/CI→ /CI/BFπ /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CP/BD /B4/BD/BE/BI/BC/B5 →ρπ /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CP/BD /B4/BD/BE/BI/BC/B5 →ρπ/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CP/BD /B4/BD/BE/BI/BC/B5 →ρπ /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CP/BD /B4/BD/BE/BI/BC/B5 →ρπ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI/BE± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BE± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BE± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BE± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BC/BG/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BH /C4/C1/C6/C3 /BC/BJ /BT /BY /C7/BV/CB /BW /BC→π−π /B7π−π /B7 − /BC. /BD/BG± /BC. /BC/BG± /BC. /BC/BJ /BF/BK/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4 − /BC. /BD/BC± /BC. /BC/BE± /BC. /BC/BE /BF/BL, /BG/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CA /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF /BL/BG/B8 τ→ /BFπν − /BC. /BD/BD± /BC. /BC/BE /BF/BL/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BV /BT/CA/BZ τ /B7→π /B7π /B7π−ν/BF/BK/BW/CT/CR/CZ/B9/D8 /DD/D4 /CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D2/D3/D8 /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/BA/BF/BL/CD/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /C1/CB/BZ/CD/CA /BK/BL/BA/BG/BC/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C3/BX/CA/CB /BL/BH /C8 /BA WEIGHTED AVERAGE -0.062 ±0.020 (Error scaled by 2.3) ALBRECHT 93C ARG 5.8ACKERSTAFF 97R OPAL 1.8CHUNG 02 B852LINK 07A FOCS 3.4χ2 11.0 (Confidence Level = 0.004) -0.25 -0.2 -0.15 -0.1 -0.05 0 0.05/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /BT/C5/C8/C4/C1/CC/CD/BW/BX /CA/BT /CC/C1/C7 /C1/C6 /BW/BX/BV/BT /CH/C7 /BY /CP/BD /B4/BD/BE/BI/BC/B5 →ρπ /CP/BD /B4/BD/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BD /B4/BD/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BD /B4/BD/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BD /B4/BD/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BC. /BD/BL /BF/BJ/CZ /BG/BD/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/B4ρπ /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/B4ρπ /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/B4ρπ /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/B4ρπ /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BC± /BC. /BI/BC± /BC. /BE/BE /BF/BJ/CZ /BG/BD/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ /A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BI± /BC. /BK/BG± /BC. /BF/BE /BF/BJ/CZ /BG/BD, /BG/BE/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/B4ρ /B4/BD/BG/BH/BC/B5 π /B5/BW− /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC/BG± /BD. /BE/BC± /BC. /BE/BK /BF/BJ/CZ /BG/BD, /BG/BE/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig σπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig σπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig σπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig σπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BK. /BJ/BI± /BG. /BE/BL± /BD. /BG/BK /BF/BJ/CZ /BG/BD, /BG/BF/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BF/BJ/CZ /BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BG/BC± /BE. /BJ/BD± /BD. /BE/BI /BF/BJ/CZ /BG/BD, /BG/BG/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BL± /BC. /BG/BL± /BC. /BD/BJ /BF/BJ/CZ /BG/BD, /BG/BH/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BE± /BC. /BH /BE/BE/BH/BH /BG/BI/BV/C7 /BT/C6 /BC/BG /BV/C4/BX/C7 τ−→ /C3−π−/C3 /B7ντ/BK /D8/D3 /BD/BH /BE/BC/BH /BG/BJ/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /BU→ /BW /B4∗ /B5/C3−/C3∗ /BC/BF. /BF± /BC. /BH± /BC. /BD /BF/BJ/CZ /BG/BK/BT/CB/C6/BX/CA /BC/BC /BV/C4/BX/BE /BD/BC. /BI /CT /B7/CT−→τ /B7τ−/B8 τ−→π−π /BCπ /BCντ /BE. /BI± /BC. /BF /BG/BL/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 τ→ /C3 /C3πντ/A0/parenleftbig σπ/parenrightbig/BB/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig σπ/parenrightbig/BB/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig σπ/parenrightbig/BB/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig σπ/parenrightbig/BB/A0/parenleftbig/B4ρπ /B5/CB− /DB /CP/DA/CT/parenrightbig/A0/BJ /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BF /BE/BK/CZ /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BX /BV/C5/BW/BE /BD. /BC/BH/DF/BD. /BF/BK /CT /B7/CT−→ π /B7π−π /B7π−/BC. /BC/BC/BF± /BC. /BC/BC/BF /BH/BC/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BE /CA/CE/CD/BX/A0/parenleftbig π /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BK /BL/BC /BH/BD/BU/BT/CA/BU/BX/CA/C1/CB /BC/BD /BG/BH/BC /D4/D4→ /D4/CU /BFπ /BC/D4/D7/BG/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/BA/BG/BE/BT/D7/D7/D9/D1/CX/D2/CV /CU/D3 /D6ρ /B4/BD/BG/BH/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BD/BF/BJ/BC /CP/D2/CS /BF/BK/BI /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BF/BT/D7/D7/D9/D1/CX/D2/CV /CU/D3 /D6σ /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BK/BI/BC /CP/D2/CS /BK/BK/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BG/BT/D7/D7/D9/D1/CX/D2/CV /CU/D3 /D6 /CU/BC /B4/BD/BF/BJ/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BD/BD/BK/BI /CP/D2/CS /BF/BH/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BH/BT/D7/D7/D9/D1/CX/D2/CV /CU/D3 /D6 /CU/BE /B4/BD/BE/BJ/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BD/BE/BJ/BH /CP/D2/CS /BD/BK/BH /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BI/CD/D7/CX/D2/CV /D7/D8/D6/D9/CR/D8/D9/D6/CT /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /C3/CD/C0/C6 /BL/BE /CP/D2/CS /BW/BX/BV/C3/BX/CA /BL/BF /BT /CP/D2/CS /BU/B4τ−→/C3−π−/C3 /B7ντ /B5/BP/B4 /BC . /BD/BH/BH± /BC. /BC/BC/BI± /BC. /BC/BC/BL/B5/B1 /CU/D6/D3/D1 /BU/CA/C1/BX/CA/BX /BC/BF/BA /BG/BJ/BY /D6/D3/D1 /CP /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /D8/D3 /BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CX/D2/CV /D4/D9/D6/CT/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C3−/C3∗ /BC/D7/DD/D7/D8/CT/D1/BA/BG/BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BF π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BG/BL/BT/D7/D7/D9/D1/CX/D2/CV /CP/BD /B4/BD/BE/BI/BC/B5 /CS/D3/D1/CX/D2/CP/D2/CR/CT /CP/D2/CS /D8/CP/CZ/CX/D2/CV /BU/B4 τ→ /CP/BD /B4/BD/BE/BI/BC/B5 ντ /B5 /CU/D6/D3/D1 /BU/CD/CB/C3/CD/C4/C1/BV/BL/BI/BA /BH/BC/CD/D7/CT/D7 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BT/CX/D8/CR/CW/CX/D7/D3/D2/B9/BU/D3 /DB/D0/CT/D6 /D1/D3 /CS/CT/D0 /B4/BU/C7 /CF/C4/BX/CA /BJ/BH/B5/BA /CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BZ/BT /CE/C1/C4/B9/C4/BX/CC /BJ/BJ/B8 /BW /BT /CD/C5 /BK/BC/B8 /CP/D2/CS /BW /BT/C6/C3 /C7 /CF/CH/BV/C0 /BK/BD/BA/BH/BD/C1/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/D7 /D3/CU σπ /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 π /B8/CP /D2 /CS /CU/BE /B4/BD/BE/BJ/BC/B5 π /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /BI/BE/BJ /BI/BE/BJ/BI/BE/BJ /BI/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BD /B4/BD/BE/BI/BC/B5 /B8 /CU/BE /B4/BD/BE/BJ/BC/B5 /CP/BD /B4/BD/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BD /B4/BD/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BD /B4/BD/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BD /B4/BD/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/BT /CD /C8/CA /BW/BJ/BI /BC/BL/BE/BC/BC/BH /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BJ/BT /C8/CA /BW/BJ/BH /BC/BH/BE/BC/BC/BF /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7 /BT/C6 /BC/BG /C8/CA/C4 /BL/BE /BE/BF/BE/BC/BC/BD /CC/BA/BX/BA /BV/D3/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/C7/C5/BX/CI/B9/BW/CD/C5/C5 /BC/BG /C8/CA /BW/BI/BL /BC/BJ/BF/BC/BC/BE /BW/BA /BZ/D3/D1/CT/DE /BW/D9/D1/D1/B8 /BT/BA /C8/CX/CR/CW/B8 /C2/BA /C8 /D3 /D6/D8/D3/D0/CT/D7/BU/CA/C1/BX/CA/BX /BC/BF /C8/CA/C4 /BL/BC /BD/BK/BD/BK/BC/BE /CA/BA /BT/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /C8/C4 /BU/BH/BG/BE /BD/BJ/BD /BT/BA /BW/D6/D9/D8/D7/CZ /D3 /DD /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BD /C8/C4 /BU/BH/BC/BJ /BD/BG /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA/BT/CB/C6/BX/CA /BC/BC /C8/CA /BW/BI/BD /BC/BD/BE/BC/BC/BE /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL/BX 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/CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BE/BJ/BH. /BD± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BJ/BH. /BD± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD/BE/BI/BE /B7 /BD − /BE± /BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π−/BD/BE/BJ/BH ± /BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BD/BE/BK/BF ± /BH /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BD/BE/BJ/BK ± /BH /BD/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BE/BJ/BE ± /BK /BE/BC/BC/CZ /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BG /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BD/BE/BI/BL. /BJ± /BH. /BE /BH/BJ/BF/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /CT /B7/CT−→ /BHπ/BD/BE/BK/BF ± /BK /BG/BC/BC /BE/BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BD/BE/BJ/BG ± /BH /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π−/BD/BE/BK/BF ± /BI /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB/BD/BE/BJ/BI ± /BJ /BV/C7/CD/CA/BT /CD /BK/BG /BW/C4/BV/C7 /CT /B7/CT−→ /CT /B7/CT−π /B7π−/BD/BE/BJ/BF. /BF± /BE. /BF /BG/BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS/BD/BE/BK/BC ± /BG /BH/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BD/BE/BK/BD ± /BJ /BD/BD/BI/BC/BC /BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ /CS/CT/CR/CP /DD/BD/BE/BK/BE ± /BH /BI/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BEπ/BD/BE/BI/BL ± /BG /BD/BC/CZ /BT/C8/BX/C4 /BJ/BH /C6/C1/BV/BX /BG/BCπ−/D4→ /D2 /BEπ /BC/BD/BE/BJ/BE ± /BG /BG/BI/BC/BC /BX/C6/BZ/C4/BX/CA /BJ/BG /BW/BU/BV /BIπ /B7/D2→π /B7π−/D4/BD/BE/BJ/BJ ± /BG /BH/BF/BC/BC /BY/C4/BT /CC/CC/BX /BJ/BD /C0/BU/BV /BJ/BA/BCπ /B7/D4/BD/BE/BJ/BF ± /BK /BE/CB/CC/CD/C6/CC/BX/BU/BX/BV/C3 /BJ/BC /C0/BU/BV /BKπ−/D4 /B8 /BH/BA/BGπ /B7/CS/BD/BE/BI/BH ± /BK /BU/C7/BX/CB/BX/BU/BX/BV/C3 /BI/BK /C0/BU/BV /BKπ /B7/D4••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BJ/BJ ± /BI /BK/BJ/BC /BJ/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BE/BH/BD ± /BD/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BE/BI/BC ± /BD/BC /BK/BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BE/BJ/BK ± /BI /BK/BZ/CA/CH/BZ/C7/CA/BX/CE /BL/BI /CB/C8/BX/BV /BG/BCπ−/C6→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BE/BI/BE ± /BD/BD /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BD/BE/BJ/BH ± /BD/BC /BT/C3/BX/CA /BL/BD /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BD/BE/BE/BC ± /BD/BC /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BC /CB/BY/C5 /D4/D4→ /D4/D4π /B7π−/BD/BE/BK/BK ± /BD/BE /BT/BU/BT /BV/C0/C1 /BK/BI /BU /C0/CA/CB /CT /B7/CT−→π /B7π−/CG/BD/BE/BK/BG ± /BF/BC /BF/CZ /BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BEη/BD/BE/BK/BC ± /BE/BC /BF/CZ /BT/C8/BX/C4 /BK/BE /BV/C6/CC/CA /BE/BHπ−/D4→ /D2 /BEπ /BC/BD/BE/BK/BG ± /BD/BC /BD/BI/BC/BC/BC /BW/BX/CD/CC/CB/BV/C0/BA/BA/BA /BJ/BI /C0/BU/BV /BD/BIπ /B7/D4/BD/BE/BH/BK ± /BD/BC /BI/BC/BC /CC /BT/C3/BT/C0/BT/CB/C0/C1 /BJ/BE /C0/BU/BV /BKπ−/D4→ /D2 /BEπ/BD/BE/BJ/BH ± /BD/BF /BT/CA/C5/BX/C6/C1/CB/BX /BJ/BC /C0/BU/BV /BLπ /B7/D2→ /D4π /B7π−/BD/BE/BI/BD ± /BH /BD/BL/BI/BC /BE/BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BW/BU/BV /BH/BA/BDπ /B7/D2→ /D4π /B7/C5/C5−/BD/BE/BJ/BC ± /BD/BC /BF/BI/BC /BE/BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BW/BU/BV /BH/BA/BDπ /B7/D2→ /D4π /BC/C5/C5/BD/BE/BI/BK ± /BI /BL/C2/C7/C0/C6/CB/C7/C6 /BI/BK /C0/BU/BV /BF/BA/BJ/DF/BG/BA/BE π−/D4/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/C5/CP/D7/D7 /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BF/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BG/BY /D6/D3/D1 /CP/D2 /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA/BI/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−→π /B7π−/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CS/CP/D8/CP/BA/BJ/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BK/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BL/C2/C7/C0/C6/CB/C7/C6 /BI/BK /CX/D2/CR/D0/D9/CS/CT/D7 /BU/C7/C6/BW /BT/CA /BI/BF/B8 /C4/BX/BX /BI/BG/B8 /BW/BX/CA/BT/BW/C7 /BI/BH/B8 /BX/C1/CB/C6/BX/CA /BI/BJ/BA /CU/BE /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH. /BC /B7 /BE. /BL − /BE. /BG /C7/CD/CA /BY/C1/CC /BD/BK/BH. /BC /B7 /BE. /BL − /BE. /BG /C7/CD/CA /BY/C1/CC/BD/BK/BH. /BC /B7 /BE. /BL − /BE. /BG /C7/CD/CA /BY/C1/CC /BD/BK/BH. /BC /B7 /BE. /BL − /BE. /BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BD/BK/BG. /BE /B7 /BF. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BG. /BE /B7 /BF. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BG. /BE /B7 /BF. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BG. /BE /B7 /BF. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BJ/BH /B7 /BI − /BG± /BD/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π−/BD/BL/BC± /BE/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BD/BJ/BD± /BD/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BE/BC/BG± /BE/BC /BD/BC/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BL/BE± /BH /BE/BC/BC/CZ /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BG /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BD/BK/BC± /BE/BG /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BL/BD /BX/C0/CB /BG/BC/BC /D4/D4/BD/BI/BL± /BL /BH/BJ/BF/BC /BD/BD/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /CT /B7/CT−→ /BHπ/BD/BH/BC± /BF/BC /BG/BC/BC /BD/BD/BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BD/BK/BI /B7 /BL − /BE /BD/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB/BD/BJ/BL. /BE /B7 /BI. /BL − /BI. /BI /BD/BF/BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BD/BI/BC± /BD/BD /BW/BX/C6/C6/BX/CH /BK/BF /C4/BT/CB/CB /BD/BCπ /B7/C6/BD/BL/BI± /BD/BC /BF/CZ /BT/C8/BX/C4 /BK/BE /BV/C6/CC/CA /BE/BHπ−/D4→ /D2 /BEπ /BC/BD/BH/BE± /BL /BD/BG/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BD/BK/BI± /BE/BJ /BD/BD/BI/BC/BC /BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ /CS/CT/CR/CP /DD/BE/BD/BI± /BD/BF /BD/BH/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BEπ/BD/BL/BC± /BD/BC /BD/BC/CZ /BT/C8/BX/C4 /BJ/BH /C6/C1/BV/BX /BG/BCπ−/D4→ /D2 /BEπ /BC/BD/BL/BE± /BD/BI /BG/BI/BC/BC /BX/C6/BZ/C4/BX/CA /BJ/BG /BW/BU/BV /BIπ /B7/D2→π /B7π−/D4/BD/BK/BF± /BD/BH /BH/BF/BC/BC /BY/C4/BT /CC/CC/BX /BJ/BD /C0/BU/BV /BJπ /B7/D4→ /A1 /B7/B7/CU/BE/BD/BL/BI± /BF/BC /BD/BD/CB/CC/CD/C6/CC/BX/BU/BX/BV/C3 /BJ/BC /C0/BU/BV /BKπ−/D4 /B8 /BH/BA/BGπ /B7/CS/BE/BD/BI± /BE/BC /BD/BL/BI/BC /BD/BD/BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BW/BU/BV /BH/BA/BDπ /B7/D2→ /D4π /B7/C5/C5−/BD/BE/BK± /BE/BJ /BD/BD/BU/C7/BX/CB/BX/BU/BX/BV/C3 /BI/BK /C0/BU/BV /BKπ /B7/D4/BD/BJ/BI± /BE/BD /BD/BD, /BD/BI/C2/C7/C0/C6/CB/C7/C6 /BI/BK /C0/BU/BV /BF/BA/BJ/DF/BG/BA/BE π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BH± /BD/BH /BK/BJ/BC /BD/BJ/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BE/BD± /BE/BI /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BK/BJ± /BE/BC /BD/BK/BT/C4/BW/BX /BL/BJ /BZ/BT/C5/BE /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BK/BG± /BD/BC /BD/BK/BZ/CA/CH/BZ/C7/CA/BX/CE /BL/BI /CB/C8/BX/BV /BG/BCπ−/C6→ /C3 /BC/CB /C3 /BC/CB /CG/BE/BC/BC± /BD/BC /BT/C3/BX/CA /BL/BD /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BE/BG/BC± /BG/BC /BF/CZ /BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BEη/BD/BK/BJ± /BF/BC /BI/BH/BC /BD/BD/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /BV/C1/BU/CB /BE/BHπ−/D4→ /D4 /BFπ/BE/BE/BH± /BF/BK /BD/BI/BC/BC/BC /BW/BX/CD/CC/CB/BV/C0/BA/BA/BA /BJ/BI /C0/BU/BV /BD/BIπ /B7/D4/BD/BI/BI± /BE/BK /BI/BC/BC /BD/BD/CC /BT/C3/BT/C0/BT/CB/C0/C1 /BJ/BE /C0/BU/BV /BKπ−/D4→ /D2 /BEπ/BD/BJ/BF± /BH/BF /BD/BD/BT/CA/C5/BX/C6/C1/CB/BX /BJ/BC /C0/BU/BV /BLπ /B7/D2→ /D4π /B7π−/BD/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BD/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BE/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BD/BF/BY /D6/D3/D1 /CP/D2 /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BG/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA/BD/BH/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−→π /B7π−/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CS/CP/D8/CP/BA/BD/BI/C2/C7/C0/C6/CB/C7/C6 /BI/BK /CX/D2/CR/D0/D9/CS/CT/D7 /BU/C7/C6/BW /BT/CA /BI/BF/B8 /C4/BX/BX /BI/BG/B8 /BW/BX/CA/BT/BW/C7 /BI/BH/B8 /BX/C1/CB/C6/BX/CA /BI/BJ/BA/BD/BJ/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BD/BK/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BI/BE/BK /BI/BE/BK/BI/BE/BK /BI/BE/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BE/BJ/BC/B5 WEIGHTED AVERAGE 184.2+3.7-2.4 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. JOHNSON 68 HBC 0.2BOESEBECK 68 HBCARMENISE 68 DBC 2.5STUNTEBECK 70 HBCFLATTE 71 HBC 0.0ENGLER 74 DBC 0.2APEL 75 NICE 0.3CORDEN 79 OMEG 6.0GIDAL 81 MRK2CASON 82 STRC 12.8APEL 82 CNTR 1.4DENNEY 83 LASS 4.8CHABAUD 83 ASPK 0.5LONGACRE 86 MPS 0.7ALDE 87 GAM4AUGUSTIN 89 DM2 2.9AGUILAR-... 91 EHSPROKOSHKIN 94 GAM2 2.4BERTIN 97C OBLX 1.0ALDE 98 GAM4 1.8ABLIKIM 05 BES2 0.1ABLIKIM 06V BES2 0.6χ2 38.2 (Confidence Level = 0.001) 100 150 200 250 300 350/CU/BE /B4/BD/BE/BJ/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDππ /B4/BK/BG. /BK /B7/BE. /BG − /BD. /BE /B5/B1 /CB/BP/BD/BA/BE/A0/BEπ /B7π−/BEπ /BC/B4 /BJ. /BD /B7/BD. /BG − /BE. /BJ /B5/B1 /CB/BP/BD/BA/BF/A0/BF /C3 /C3 /B4 /BG. /BI± /BC. /BG /B5/B1 /CB/BP/BE/BA/BJ/A0/BG /BEπ /B7/BEπ−/B4 /BE. /BK± /BC. /BG /B5/B1 /CB/BP/BD/BA/BE/A0/BHηη /B4 /BG. /BC± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BE/BA/BD/A0/BI /BGπ /BC/B4 /BF. /BC± /BD. /BC /B5× /BD/BC− /BF/A0/BJγγ /B4 /BD. /BG/BD± /BC. /BD/BF/B5× /BD/BC− /BH/A0/BKηππ < /BK × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BL /C3 /BC/C3−π /B7/B7/CR /BA /CR /BA < /BF. /BG × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BD/BC /CT /B7/CT−< /BI × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/B8 /BG /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/B8 /CP /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D3/CU /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/B8 /CP/D2/CS /BI/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG/BH /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/B9/D8/CT/D6/D1/CX/D2/CT /BK /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BK/BC/BA/BC /CU/D3 /D6 /BF/BK/CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BE − /BL/BD/DC/BF /BD/BD− /BF/BK/DC/BG /BD/BC− /BF/BJ /BD/DC/BH /BD− /BI /BC /BC/DC/BI /BC− /BJ /BC /BC /BC/DC/BJ /BD/BC − /BJ− /BL /BD /BC /BC/A0 − /BJ/BK /BJ/BE− /BD/BD − /BK− /BD /BC− /BD/BG /DC/BD /DC/BE /DC/BF /DC/BG /DC/BH /DC/BI /DC/BJ/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BDππ /BD/BH/BI. /BL /B7/BF. /BK − /BD. /BE/A0/BEπ /B7π−/BEπ /BC/BD/BF. /BD /B7/BE. /BJ − /BH. /BC /BD/BA/BF/A0/BF /C3 /C3 /BK. /BH± /BC. /BK /BE/BA/BJ/A0/BG /BEπ /B7/BEπ−/BH. /BE± /BC. /BJ /BD/BA/BE /A0/BHηη /BC. /BJ/BG± /BC. /BD/BG /BE/BA/BD/A0/BI /BGπ /BC/BC. /BH/BH± /BC. /BD/BK/A0/BJγγ /BC. /BC/BC/BE/BI/BC± /BC. /BC/BC/BC/BE/BG /CU/BE /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/BE /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig ππ/parenrightbig/A0/BD /A0/parenleftbig ππ/parenrightbig/A0/BD /A0/parenleftbig ππ/parenrightbig/A0/BD /A0/parenleftbig ππ/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BI. /BL /B7/BF. /BK − /BD. /BE /C7/CD/CA /BY/C1/CC /BD/BH/BI. /BL /B7/BF. /BK − /BD. /BE /C7/CD/CA /BY/C1/CC/BD/BH/BI. /BL /B7/BF. /BK − /BD. /BE /C7/CD/CA /BY/C1/CC /BD/BH/BI. /BL /B7/BF. /BK − /BD. /BE /C7/CD/CA /BY/C1/CC/BD/BH/BJ. /BC /B7/BI. /BC − /BD. /BC /BD/BH/BJ. /BC /B7/BI. /BC − /BD. /BC /BD/BH/BJ. /BC /B7/BI. /BC − /BD. /BC /BD/BH/BJ. /BC /B7/BI. /BC − /BD. /BC /BD/BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BE± /BK /BK/BJ/BC /BE/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC /BK. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC/BK. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC /BK. /BH± /BC. /BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BJ/BA/BL. /BC /B7/BC. /BJ − /BC. /BF /BL. /BC /B7/BC. /BJ − /BC. /BF /BL. /BC /B7/BC. /BJ − /BC. /BF /BL. /BC /B7/BC. /BJ − /BC. /BF /BD/BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ. /BH± /BE. /BC /BK/BJ/BC /BE/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig ηη/parenrightbig/A0/BH /A0/parenleftbig ηη/parenrightbig/A0/BH /A0/parenleftbig ηη/parenrightbig/A0/BH /A0/parenleftbig ηη/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BG± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BG± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BC. /BJ/BG± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BG± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA/BD. /BC± /BC. /BD /BD. /BC± /BC. /BD/BD. /BC± /BC. /BD /BD. /BC± /BC. /BD /BD/BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BK± /BC. /BG /BK/BJ/BC /BE/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ/CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CX/D7 /DB/CX/CS/D8/CW /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3 /CS/CT/D0 /D9/D7/CT/CS/BA /CD/D2/CX/D8/CP /D6/CX/D7/CT/CS /D1/D3 /CS/CT/D0/D7/DB/CX/D8/CW /D7/CR/CP/D0/CP /D6/D7 /CV/CX/DA/CT /DA/CP/D0/D9/CT/D7 /CR/D0/D9/D7/D8/CT/D6/CX/D2/CV /CP /D6/D3/D9/D2/CS /similarequal /BE. /BI/CZ /CT/CE/BN /DB/CX/D8/CW/D3/D9/D8 /CP/D2 /CB /B9/DB /CP/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8/DA/CP/D0/D9/CT/D7 /CP /D6/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CP/D0/D0/DD /CW/CX/CV/CW/CT/D6 /B4/D8 /DD/D4/CX/CR/CP/D0/D0/DD /CP /D6/D3/D9/D2/CS /BF /CZ /CT/CE/B5/BA/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BC± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BE. /BI/BC± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BE. /BI/BC± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BE. /BI/BC± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BE. /BJ/BD /B7/BC. /BE/BI − /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BD /B7/BC. /BE/BI − /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ/BD /B7/BC. /BE/BI − /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BD /B7/BC. /BE/BI − /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK/BG± /BC. /BF/BH /BU/C7/BZ/C4/C1/C7/C6/BX /BL/BL /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BE. /BH/BK± /BC. /BD/BF /B7/BC. /BF/BI − /BC. /BE/BJ /BE/BD/BU/BX/C0/CA/BX/C6/BW /BL/BE /BV/BX/C4/C4 /CT /B7/CT−→/CT /B7/CT−π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BH/BH± /BC. /BD/BH /BK/BJ/BC /BE/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BE. /BL/BF± /BC. /BE/BF± /BC. /BF/BE /BE/BE/CH /BT/BU/CD/C3/C1 /BL/BH /CE/C6/CB/BF. /BD/BC± /BC. /BF/BH± /BC. /BF/BH /BE/BF/BU/C4/C1/C6/C7 /CE /BL/BE /C5/BW/BD /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BE/BJ± /BC. /BG/BJ± /BC. /BD/BD /BT/BW /BT /BV/C0/C1 /BL/BC /BW /CC/C7/C8/CI /CT /B7/CT−→/CT /B7/CT−π /B7π−/BF. /BD/BH± /BC. /BC/BG± /BC. /BF/BL /BU/C7 /CH/BX/CA /BL/BC /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−π /B7π−/BF. /BD/BL± /BC. /BD/BI /B7/BC. /BE/BL − /BC. /BE/BK /C5/BT/CA/CB/C1/CB/C3/BX /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−π /BCπ /BC/BE. /BF/BH± /BC. /BI/BH /BE/BG/C5/C7/CA/BZ/BT/C6 /BL/BC /CA/CE/CD/BX γγ→π /B7π−/B8π /BCπ /BC/BF. /BD/BL± /BC. /BC/BL /B7/BC. /BE/BE − /BC. /BF/BK /BE/BD/BJ/BJ /C7/BX/CB/CC /BL/BC /C2/BT/BW/BX /CT /B7/CT−→/CT /B7/CT−π /BCπ /BC/BF. /BE± /BC. /BD± /BC. /BG /BE/BH/BT/C1/C0/BT/CA/BT /BK/BI /BU /CC/C8/BV /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BH± /BC. /BD± /BC. /BH /BU/BX/C0/CA/BX/C6/BW /BK/BG /BU /BV/BX/C4/C4 /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BK/BH± /BC. /BE/BH± /BC. /BH /BE/BI/BU/BX/CA/BZ/BX/CA /BK/BG /C8/C4/CD/CC /CT /B7/CT−→ /CT /B7/CT−/BEπ/BE. /BJ/BC± /BC. /BC/BH± /BC. /BE/BC /BV/C7/CD/CA/BT /CD /BK/BG /BW/C4/BV/C7 /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BH/BE± /BC. /BD/BF± /BC. /BF/BK /BE/BJ/CB/C5/C1/CC/C0 /BK/BG /BV /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BJ± /BC. /BE± /BC. /BI /BX/BW /CF /BT/CA/BW/CB /BK/BE /BY /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−/BEπ /BC/BE. /BL /B7/BC. /BI − /BC. /BG± /BC. /BI /BE/BK/BX/BW /CF /BT/CA/BW/CB /BK/BE /BY /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−/BEπ /BC/BF. /BE± /BC. /BE± /BC. /BI /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BK/BD /BU /CC /BT/CB/CB /CT /B7/CT−→/CT /B7/CT−π /B7π−/BF. /BI± /BC. /BF± /BC. /BH /CA/C7/CD/CB/CB/BT/CA/C1/BX /BK/BD /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−π /B7π−/BE. /BF± /BC. /BK /BE/BL/BU/BX/CA/BZ/BX/CA /BK/BC /BU /C8/C4/CD/CC /CT /B7/CT−/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BD< /BC. /BD/BD< /BC. /BD/BD< /BC. /BD/BD/BL/BC /BT /BV/C0/BT/CB/C7 /CE /BC/BC /C3 /CB/C6/BW /CT /B7/CT−→π /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ /BL/BC /CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /C6/BW /CT /B7/CT−→π /BCπ /BC/BD/BL/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BE/BC/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE /CP/D2/CS /D9/D7/CX/D2/CV /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /BE/BD/CD/D7/CX/D2/CV /CP /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /CP /BF/BC/BC /B9 /BH/BC/BC /CZ /CT/CE /DB/CX/CS/CT /D7/CR/CP/D0/CP /D6 /CP/D8 /BD/BD/BC/BC /C5/CT/CE/BA/BE/BE/CF/CX/D8/CW /CP /D2/CP /D6/D6/D3 /DB /D7/CR/CP/D0/CP /D6 /D7/D8/CP/D8/CT /CP /D6/D3/D9/D2/CS /BD/BE/BE/BC /C5/CT/CE/BA/BE/BF/CD/D7/CX/D2/CV /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /D1/D3 /CS/CT/D0 /D3/CU /C4 /CH/CC/C0 /BK/BH/BA/BE/BG/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/D4 /D6/CT/CP/CS /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /BW/CP/D8/CP /D3/CU /C5/BT/CA/C3/BE /CP/D2/CS /BV/CA/CH/CB/CC /BT/C4 /BU/BT/C4/C4 /D9/D7/CT/CS/CX/D2 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /BT/D9/D8/CW/D3 /D6/D7 /D6/CT/D4 /D3 /D6/D8 /D7/D8/D6/D3/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW γγ /DB/CX/CS/D8/CW /D3/CU /CU/BC /B4/BD/BF/BJ/BC/B5 /BM /A0/B4 /CU/BE /B5/B7/BD/BB/BG /A0/B4 /CU /BC/B5/BP/BF. /BI± /BC. /BF /C3/CT/CE/BA/BE/BH/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D1/D3 /CS/CX/CU/DD /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/BN /CU/D3 /D6 /CX/D2/D7/D8/CP/D2/CR/CT /D8/CW/CT /BV/C7/CD/CA/BT /CD /BK/BG /DA/CP/D0/D9/CT/CQ /CT/CR/D3/D1/CT/D7 /BE . /BI/BI± /BC. /BE/BD /CX/D2 /D8/CW/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /C4/BT/C6/BW/CA/C7 /BK/BI/BA/BE/BI/CD/D7/CX/D2/CV /D8/CW/CT /C5/BX/C6/C6/BX/CB/CB/C1/BX/CA /BK/BF /D1/D3 /CS/CT/D0/BA/BE/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BU /C7 /CH/BX/CA /BL/BC/BA/BE/BK/C1/CU /CW/CT/D0/CX/CR/CX/D8 /DD /BP /BE /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D1/CP/CS/CT/BA/BE/BL/CD/D7/CX/D2/CV /D1/CP/D7/D7/B8 /DB/CX/CS/D8/CW /CP/D2/CS /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 → /BEπ /B5 /CU/D6/D3/D1 /C8/BW/BZ /BJ/BK/BA /BI/BE/BL /BI/BE/BL/BI/BE/BL /BI/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BE /B4/BD/BE/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BC± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BE/BC± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BE/BC± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BE/BC± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA/BC. /BC/BL/BD± /BC. /BC/BC/BJ± /BC. /BC/BE/BJ /BC. /BC/BL/BD± /BC. /BC/BC/BJ± /BC. /BC/BE/BJ/BC. /BC/BL/BD± /BC. /BC/BC/BJ± /BC. /BC/BE/BJ /BC. /BC/BL/BD± /BC. /BC/BC/BJ± /BC. /BC/BE/BJ /BF/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC/BG± /BC. /BC/BC/BJ± /BC. /BC/BJ/BE /BF/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BF/BC/CD/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/BF/BD/CD/D7/CX/D2/CV /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CU/BE /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BG/BK /B7/BC. /BC/BE/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BK/BG/BK /B7/BC. /BC/BE/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BK/BG/BK /B7/BC. /BC/BE/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BK/BG/BK /B7/BC. /BC/BE/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BK/BF/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BF/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF/BJ± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BG/BL± /BC. /BC/BE/BH /BV/C0/BT/BU/BT /CD/BW /BK/BF /BT/CB/C8/C3 /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BK/BH± /BC. /BC/BH /BE/BH/BC /BU/BX/BT /CD/C8/CA/BX /BJ/BD /C0/BU/BV /BKπ /B7/D4→ /A1 /B7/B7/CU/BE/BC. /BK± /BC. /BC/BG /BI/BC/BC /C7/C0 /BJ/BC /C0/BU/BV /BD/BA/BE/BIπ−/D4→π /B7π−/D2/A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE /BB/A0/BD/CB/CW/D3/D9/D0/CS /CQ /CT /D8 /DB/CX/CR/CT /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/CX/CU /CS/CT/CR/CP /DD/CX /D7ρρ /BA /B4/CB/CT/CT /BT/CB/BV/C7/C4/C1 /BI/BK /BW /BA/B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BF /B7/BC. /BC/BD/BK − /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BF /B7/BC. /BC/BD/BK − /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BF /B7/BC. /BC/BD/BK − /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BF /B7/BC. /BC/BD/BK − /BC. /BC/BF/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BD/BH± /BC. /BC/BI /BC. /BD/BH± /BC. /BC/BI/BC. /BD/BH± /BC. /BC/BI /BC. /BD/BH± /BC. /BC/BI/BI/BC/BC /BX/C1/CB/BX/C6/BU/BX/CA/BZ /BJ/BG /C0/BU/BV /BG/BA/BLπ /B7/D4→ /A1 /B7/B7/CU/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BD/CF /CT /CP/DA/CT/D6/CP/CV/CT /D3/D2/D0/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CW/CX/CR/CW /CT/CX/D8/CW/CT/D6 /D8/CP/CZ /CT /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/BE /B4/BD/BE/BJ/BC/B5 /B9 /CP/BE /B4/BD/BF/BE/BC/B5 /CX/D2/D8/CT/D6/B9/CU/CT/D6/CT/D2/CR/CT /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D3 /D6 /CS/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT /D8/CW/CP/D8 /CP/BE /B4/BD/BF/BE/BC/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BG /B7/BC. /BC/BC/BH − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BG /B7/BC. /BC/BC/BH − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BG /B7/BC. /BC/BC/BH − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BG /B7/BC. /BC/BC/BH − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BJ/BA/BC. /BC/BG/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BH± /BC. /BC/BD /BF/BE/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/BC. /BC/BF/BJ /B7/BC. /BC/BC/BK − /BC. /BC/BE/BD /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BC. /BC/BG/BH± /BC. /BC/BC/BL /BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/CB/C8/C3 /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BC/BF/BL± /BC. /BC/BC/BK /C4/C7 /CE/BX/CA/CA/BX /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH/BE± /BC. /BC/BE/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−/BC. /BC/BF/BI± /BC. /BC/BC/BH /BF/BF/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/DF/BE/BA/BE π−/D4→/C3 /B7/C3−/D2/BC. /BC/BF/BC± /BC. /BC/BC/BH /BF/BG/C5/BT/CA/CC/C1/C6 /BJ/BL /CA/CE/CD/BX/BC. /BC/BE/BJ± /BC. /BC/BC/BL /BF/BH/C8/C7/C4 /CH/BV/C0/CA/C7/BA/BA/BA /BJ/BL /CB/CC/CA/BV /BJπ−/D4→ /D2 /BE /C3 /BC/CB/BC. /BC/BE/BH± /BC. /BC/BD/BH /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE/BC. /BC/BF/BD± /BC. /BC/BD/BE /BE/BC /BT/BW/BX/CA/C0/C7/C4/CI /BI/BL /C0/BU/BV /BKπ /B7/D4→/C3 /B7/C3−π /B7/D4/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BC/BF/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BC/BE/BG± /BC. /BC/BC/BI /BD/BI/BC /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE/BC. /BC/BH/BD± /BC. /BC/BE/BH /BJ/BC /BX/C1/CB/BX/C6/BU/BX/CA/BZ /BJ/BG /C0/BU/BV /BG/BA/BLπ /B7/D4→ /A1 /B7/B7/CU/BE/BC. /BC/BG/BF /B7/BC. /BC/BC/BJ − /BC. /BC/BD/BD /BE/BK/BH /C4/C7/CD/C1/BX /BJ/BG /C0/BU/BV /BF/BA/BLπ−/D4→ /D2/CU/BE/BC. /BC/BF/BJ± /BC. /BC/BC/BJ /BD/BH/BG /BT/C6/BW/BX/CA/CB/C7/C6 /BJ/BF /BW/BU/BV /BIπ /B7/D2→ /D4/CU/BE/BC. /BC/BG/BJ± /BC. /BC/BD/BF /C7/C0 /BJ/BC /C0/BU/BV /BD/BA/BE/BIπ−/D4→π /B7π−/D2/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BC. /BK/C7 /CD /CA /BY /C1 /CC /BG. /BC± /BC. /BK/C7 /CD /CA /BY /C1 /CC/BG. /BC± /BC. /BK/C7 /CD /CA /BY /C1 /CC /BG. /BC± /BC. /BK/C7 /CD /CA /BY /C1 /CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA/BE. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BJ /BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BE. /BK± /BC. /BJ /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BEη /D2/BH. /BE± /BD. /BJ /BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /BEη /D2/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF± /BC. /BC/BC/BD /BC. /BC/BC/BF± /BC. /BC/BC/BD/BC. /BC/BC/BF± /BC. /BC/BC/BD /BC. /BC/BC/BF± /BC. /BC/BC/BD/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BH /BL/BH /BX/BW /CF /BT/CA/BW/CB /BK/BE /BY /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−/BEη < /BC. /BC/BD/BI /BL/BH /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE < /BC. /BC/BL /BL/BH /BX/C1/CB/BX/C6/BU/BX/CA/BZ /BJ/BG /C0/BU/BV /BG/BA/BLπ /B7/D4→ /A1 /B7/B7/CU/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BC± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BF/BC± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BF/BC± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BF/BC± /BC. /BC/BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BF± /BC. /BC/BC/BD /BC. /BC/BC/BF± /BC. /BC/BC/BD/BC. /BC/BC/BF± /BC. /BC/BC/BD /BC. /BC/BC/BF± /BC. /BC/BC/BD/BG/BC/BC±/BH/BC /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BK /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BC< /BC. /BC/BD/BC< /BC. /BC/BD/BC< /BC. /BC/BD/BC/BL/BH /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE/A0/parenleftbig/C3 /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/C3 /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/C3 /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/C3 /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BL /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG/BL/BH /BX/C5/C5/CB /BJ/BH /BW /BW/BU/BV /BGπ /B7/D2→ /D4/CU/BE/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI< /BI< /BI< /BI/BL/BC /BT /BV/C0/BT/CB/C7 /CE /BC/BC /C3 /CB/C6/BW /CT /B7/CT−→π /BCπ /BC/BF/BE/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA/BF/BF/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BV/C0/BT/BU/BT /CD/BW /BK/BF/BA/BF/BG/C1/D2/CR/D0/D9/CS/CT/D7 /C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /CS/CP/D8/CP/BA/BF/BH/CC /CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BK/BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BK/BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BK/BD. /BK± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BK/BD. /BK± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BD/BE/BK/BD ± /BE± /BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−γ/BD/BE/BJ/BI. /BD± /BK. /BD± /BK. /BC /BE/BC/BF /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BD/BE/BJ/BG ± /BI /BE/BF/BJ /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BL/BD/BA/BE /CT /B7/CT−→/C3 /BC/CB /C3±π∓/B7 /CG/BD/BE/BK/BC ± /BG /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BZ /C4/BF/BD/BE/BK/BK ± /BG± /BH /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BD/BE/BK/BG ± /BI /BD/BG/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BD/BE/BK/BD ± /BD /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BE/BK/BD ± /BD /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4/C3 /BC/CB /C3±π∓/BD/BE/BK/BC ± /BE /BD/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BD/BE/BK/BE. /BE± /BD. /BH /C4/BX/BX /BL/BG /C5/C8/CB/BE /BD/BKπ−/D4→ /C3 /B7 /C3 /BC/BEπ−/D4/BD/BE/BJ/BL ± /BH /BY/CD/C3/CD/C1 /BL/BD /BV /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ηπ /B7π−/D2/BD/BE/BJ/BK ± /BE /BD/BG/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /C3 /C3π /D4/D4/BD/BE/BJ/BK ± /BE /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BZ /C7/C5/BX/BZ /BK/BHπ /B7/D4→ /BGππ /D4 /B8 /D4/D4→/BGπ /D4/D4/BD/BE/BK/BC. /BD± /BE. /BD /BI/BC /CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /C3 /BC/CB /C3 /BC/CBπ /BC/D2/BD/BE/BK/BH ± /BD /BG/BJ/BH/BC /BE/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→ /C3 /B7 /C3 /BCπ−/D2/BD/BE/BK/BC ± /BD /BH/BC/BG /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BK /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→/C3 /B7/C3−π /BC/D2/BD/BE/BK/BC ± /BG /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4→ηπ /B7π−/D2/BD/BE/BJ/BJ ± /BE /BG/BE/BC /CA/BX/BX/CE/BX/CB /BK/BI /CB/C8/BX/BV /BI/BA/BI /D4 /D4→ /C3/C3π /CG/BD/BE/BK/BH ± /BE /BV/C0/CD/C6/BZ /BK/BH /CB/C8/BX/BV /BKπ−/D4→ /C6/C3 /C3π/BD/BE/BJ/BL ± /BE /BI/BC/BG /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG /C7/C5/BX/BZ /BK/BHπ /B7/D4→ /C3 /C3ππ /D4 /B8/D4/D4→ /C3 /C3π /D4/D4/BD/BE/BK/BI ± /BD /BV/C0/BT /CD/CE /BT /CC /BK/BG /CB/C8/BX/BV /C1/CB/CA /BF/BD/BA/BH /D4/D4/BD/BE/BJ/BK ± /BG /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ /BD/BEπ−/D4→ηπ /B7π−π−/D4/BD/BE/BK/BF ± /BF /BD/BC/BF /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3π /D2/BD/BE/BK/BE ± /BE /BF/BE/BC /C6/BT /BV/BT/CB/BV/C0 /BJ/BK /C0/BU/BV /BC/BA/BJ/B8/BC/BA/BJ/BI /D4/D4→ /C3 /C3 /BFπ/BD/BE/BJ/BL ± /BH /BE/BD/BC /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV /BD/BIπ∓/D4/BD/BE/BK/BI ± /BF /BD/BK/BC /BW/CD/BU/C7/BV /BJ/BE /C0/BU/BV /BD/BA/BE /D4/D4→ /BE /C3 /BGπ/BD/BE/BK/BF ± /BH /BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BK/BD. /BL± /BC. /BH /BF/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3 /B7π−/B5 /D4/CU/CP/D7/D8/BD/BE/BK/BE. /BK± /BC. /BI /BF/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3−π /B7/B5 /D4/CU/CP/D7/D8/BD/BE/BJ/BC ± /BD/BC /BT/C5/BX/C4/C1/C6 /BL/BH /CE/BX/CB /BF/BJπ−/C6→ π−π /B7π−γ /C6/BD/BE/BK/BC ± /BE /BT/BU/BT /CC/CI/C1/CB /BL/BG /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BE/BK/BE ± /BG /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BD/BE/BJ/BC ± /BI± /BD/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BV /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4π /B7π−γ/BD/BE/BK/BD ± /BD /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BE/BJ/BL ± /BI± /BD/BC /BD/BI /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→φ /C3 /C3π/BD/BE/BK/BI ± /BL /BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/BD/BE/BK/BJ ± /BH /BF/BH/BF /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BG /BU /CB/C8/BX/BV /BF/BEπ−/D4→ /C3 /B7/C3−π /BC/D2 ∼ /BD/BE/BJ/BL /BG/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE /BU /CA/CE/CD/BX/BD/BE/BJ/BH ± /BI /BF/BD /BU/CA/C7/C5/BU/BX/CA/BZ /BK/BC /CB/C8/BX/BV /BD/BC/BCπ−/D4→ /C3 /C3π /CG/BD/BE/BK/BK ± /BL /BE/BC/BC /BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV /BG/BA/BE /C3−/D4→ /D2η /BEπ ∼ /BD/BE/BJ/BH. /BC /BG/BI /BH/CB/CC /BT/C6/CC/C7/C6 /BJ/BL /BV/C6/CC/CA /BK/BA/BHπ−/D4→ /D2 /BEγ /BEπ/BD/BE/BJ/BD ± /BD/BC /BF/BG /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→/C3 /B7/C3−π /D2/BD/BE/BL/BH ± /BD/BE /BK/BH /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BHπ/BD/BE/BL/BE ± /BD/BC /BD/BH/BC /BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV /BC/BA/BJ /D4/D4→ /BJπ/BD/BE/BK/BC ± /BF /BH/BC/BC /BI/CC/C0/CD/C6 /BJ/BE /C5/C5/CB /BD/BF/BA/BGπ−/D4/BD/BF/BC/BF ± /BK /BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BD /C0/BU/BV /BKπ /B7/D4→ /D4 /BIπ/BD/BE/BK/BF ± /BI /BU/C7/BX/CB/BX/BU/BX/BV/C3 /BJ/BD /C0/BU/BV /BD/BI/BA/BCπ /D4→ /D4 /BHπ/BD/BE/BJ/BC ± /BD/BC /BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /BW/BU/BV /BE/BA/BJπ /B7/CS/BD/BE/BK/BH ± /BJ /C4/C7/CA/CB/CC /BT/BW /BI/BL /C0/BU/BV /BC/BA/BJ /D4/D4 /B8 /BG/B8/BH/B9/CQ /D3 /CS/DD/BD/BE/BL/BC ± /BJ /BW/B3/BT/C6/BW/C4/BT /CD /BI/BK /C0/BU/BV /BD/BA/BE /D4/D4 /B8 /BH /DF /BI /CQ/D3/CS /DD /BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BT /CC/CI/C1/CB /BL/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /BA/BE/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /B7 /C3 /BCπ−/D7/DD/D7/D8/CT/D1/BA/BF/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA/BG/BY /D6/D3/D1 /CP /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BA/BH/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU ηπ /B7π−/D7/DD/D7/D8/CT/D1/BA/BI/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA WEIGHTED AVERAGE 1281.8 ±0.6 (Error scaled by 1.6) DAHL 67 HBC 0.1DUBOC 72 HBC 1.9GRASSLER 77 HBC 0.3NACASCH 78 HBC 0.0DIONISI 80 HBC 0.2EVANGELIS... 81 OMEG 0.9CHAUVAT 84 SPEC 17.5ARMSTRONG 84 OMEG 2.0CHUNG 85 SPEC 2.5REEVES 86 SPEC 5.8ANDO 86 SPEC 0.2BITYUKOV 88 SPEC 3.3BIRMAN 88 MPS 10.1RATH 89 MPS 0.7ARMSTRONG 89G OMEG 3.6ARMSTRONG 89 OMEG 3.6FUKUI 91C SPEC 0.3LEE 94 MPS2 0.1ANTINORI 95 OMEG 0.8BARBERIS 97C OMEG 0.7BARBERIS 97B OMEG 0.7ALDE 97B GAM4ADAMS 01B B852ACCIARRI 01G L3 0.2ABDALLAH 03H DLPHBAI 04J BES2AUBERT 07AU BABR 0.1χ2 55.7 (Confidence Level < 0.0001) 1265 1270 1275 1280 1285 1290 1295 1300/CU/BD /B4/BD/BE/BK/BH/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BD /B4/BD/BE/BK/BH/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BE/BK/BH/B5 /CF/C1/BW/CC/C0/CU/BD /B4/BD/BE/BK/BH/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BE/BK/BH/B5 /CF/C1/BW/CC/C0/C7/D2/D0/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CV/CX/DA/CX/D2/CV /DB/CX/CS/D8/CW /CT/D6/D6/D3 /D6 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BC /C5/CT/CE /CP /D6/CT /CZ /CT/D4/D8 /CU/D3 /D6/CP /DA /CT /D6 /B9/CP/CV/CX/D2/CV/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG. /BF± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG. /BF± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BG. /BF± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG. /BF± /BD. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BF/BH± /BI± /BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−γ/BG/BC. /BC± /BK. /BI± /BL. /BF /BE/BC/BF /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BE/BL± /BD/BE /BE/BF/BJ /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BL/BD/BA/BE /CT /B7/CT−→/C3 /BC/CB /C3±π∓/B7 /CG/BG/BH± /BL± /BJ /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BH/BH± /BD/BK /BD/BG/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BE/BG± /BF /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BE/BC± /BE /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4/C3 /BC/CB /C3±π∓/BF/BI± /BH /BJ/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BE/BL. /BC± /BG. /BD /C4/BX/BX /BL/BG /C5/C8/CB/BE /BD/BKπ−/D4→ /C3 /B7 /C3 /BC/BEπ−/D4/BE/BH± /BG /BD/BG/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /C3 /C3π /D4/D4/BE/BE± /BE /BG/BJ/BH/BC /BK/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→ /C3 /B7 /C3 /BCπ−/D2/BE/BH± /BG /BH/BC/BG /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BK /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→ /C3 /B7/C3−π /BC/D2/BD/BL± /BH /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4→ηπ /B7π−/D2/BF/BE± /BK /BG/BE/BC /CA/BX/BX/CE/BX/CB /BK/BI /CB/C8/BX/BV /BI/BA/BI /D4 /D4→ /C3/C3π /CG/BE/BE± /BE /BV/C0/CD/C6/BZ /BK/BH /CB/C8/BX/BV /BKπ−/D4→ /C6/C3 /C3π/BF/BE± /BF /BI/BC/BG /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG /C7/C5/BX/BZ /BK/BHπ /B7/D4→ /C3 /C3ππ /D4 /B8/D4/D4→ /C3 /C3π /D4/D4/BE/BG± /BF /BV/C0/BT /CD/CE /BT /CC /BK/BG /CB/C8/BX/BV /C1/CB/CA /BF/BD/BA/BH /D4/D4/BE/BL± /BD/BC /BD/BC/BF /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3π /D2/BE/BK. /BF± /BI. /BJ /BF/BE/BC /C6/BT /BV/BT/CB/BV/C0 /BJ/BK /C0/BU/BV /BC/BA/BJ/B8/BC/BA/BJ/BI /D4/D4→ /C3 /C3 /BFπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK. /BE± /BD. /BE /BL/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB /B4 /C3 /BC/CB /C3 /B7π−/B5/D4/CU/CP/D7/D8/BD/BL. /BG± /BD. /BH /BL/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB /B4 /C3 /BC/CB /C3−π /B7/B5/D4/CU/CP/D7/D8/BG/BC± /BH /BT/BU/BT /CC/CI/C1/CB /BL/BG /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BF/BD± /BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BG/BD± /BD/BE /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BZ /C7/C5/BX/BZ /BK/BHπ /B7/D4→ /BGππ /D4 /B8 /D4/D4→/BGπ /D4/D4/BD/BJ. /BL± /BD/BC. /BL /BI/BC /CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /C3 /BC/CB /C3 /BC/CBπ /BC/D2/BD/BG /B7/BE /BC − /BD/BG± /BD/BC /BD/BI /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→φ /C3 /C3π/BE/BI± /BD/BE /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ /BD/BEπ−/D4→ηπ /B7π−π−/D4/BE/BH± /BD/BH /BE/BC/BC /BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV /BG/BA/BE /C3−/D4→ /D2η /BEπ /BI/BF/BD /BI/BF/BD/BI/BF/BD /BI/BF/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BD /B4/BD/BE/BK/BH/B5 ∼ /BD/BC /BD/BC/CB/CC /BT/C6/CC/C7/C6 /BJ/BL /BV/C6/CC/CA /BK/BA/BHπ−/D4→ /D2 /BEγ /BEπ/BE/BG± /BD/BK /BE/BD/BC /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV /BD/BIπ∓/D4/BE/BK± /BH /BD/BH/BC /BD/BD/BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV /BC/BA/BJ /D4/D4→ /BJπ/BG/BI± /BL /BD/BK/BC /BD/BD/BW/CD/BU/C7/BV /BJ/BE /C0/BU/BV /BD/BA/BE /D4/D4→ /BE /C3 /BGπ/BF/BJ± /BH /BH/BC/BC /BD/BE/CC/C0/CD/C6 /BJ/BE /C5/C5/CB /BD/BF/BA/BGπ−/D4/BD/BC± /BD/BC /BU/C7/BX/CB/BX/BU/BX/BV/C3 /BJ/BD /C0/BU/BV /BD/BI/BA/BCπ /D4→ /D4 /BHπ/BF/BC± /BD/BH /BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /BW/BU/BV /BE/BA/BJπ /B7/CS/BI/BC± /BD/BH /BD/BD/C4/C7/CA/CB/CC /BT/BW /BI/BL /C0/BU/BV /BC/BA/BJ /D4/D4 /B8/BG /B8 /BH /B9 /CQ /D3 /CS /DD/BF/BH± /BD/BC /BD/BD/BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BT /CC/CI/C1/CB /BL/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /BA/BK/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /B7 /C3 /BCπ−/D7/DD/D7/D8/CT/D1/BA/BL/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA/BD/BC/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU ηπ /B7π−/D7/DD/D7/D8/CT/D1/BA/BD/BD/CA/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D9/D2/CU/D3/D0/CS/CT/CS/BA/BD/BE/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA WEIGHTED AVERAGE 24.3 ±1.1 (Error scaled by 1.4) NACASCH 78 HBC 0.3DIONISI 80 HBC 0.2CHAUVAT 84 SPEC 0.0ARMSTRONG 84 OMEG 6.6CHUNG 85 SPEC 1.4REEVES 86 SPEC 0.9ANDO 86 SPEC 1.1BITYUKOV 88 SPEC 0.0BIRMAN 88 MPS 1.4ARMSTRONG 89 OMEG 0.0LEE 94 MPS2 1.3ANTINORI 95 OMEG 5.4BARBERIS 97C OMEG 4.7BARBERIS 97B OMEG 0.0ALDE 97B GAM4ADAMS 01B B852ABDALLAH 03H DLPHBAI 04J BES2AUBERT 07AU BABR 2.2χ2 25.6 (Confidence Level = 0.029) 0 1 02 03 04 05 06 07 0/CU/BD /B4/BD/BE/BK/BH/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BGπ /B4/BF/BF. /BD /B7 /BE. /BD − /BD. /BK /B5/B1 /CB/BP/BD/BA/BF/A0/BE π /BCπ /BCπ /B7π−/B4/BE/BE. /BC /B7 /BD. /BG − /BD. /BE /B5/B1 /CB/BP/BD/BA/BF/A0/BF /BEπ /B7/BEπ−/B4/BD/BD. /BC /B7 /BC. /BJ − /BC. /BI /B5/B1 /CB/BP/BD/BA/BF/A0/BG ρ /BCπ /B7π−/B4/BD/BD. /BC /B7 /BC. /BJ − /BC. /BI /B5/B1 /CB/BP/BD/BA/BF/A0/BH ρ /BCρ /BC/D7/CT/CT/D2/A0/BI /BGπ /BC< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BJηππ /B4/BH/BE± /BD/BI /B5/B1/A0/BK /CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 →/C3 /C3 /CL /B4/BF/BI± /BJ /B5/B1/A0/BL ηππ /CJ/CT/DC/CR/D0/D9/CS/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5π /CL /B4/BD/BI± /BJ /B5/B1/A0/BD/BC /C3 /C3π /B4 /BL. /BC± /BC. /BG/B5 /B1 /CB/BP/BD/BA/BD/A0/BD/BD /C3 /C3∗/B4/BK/BL/BE/B5 /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BEγρ /BC/B4 /BH. /BH± /BD. /BF/B5 /B1 /CB/BP/BE/BA/BK/A0/BD/BFφγ /B4 /BJ. /BG± /BE. /BI/B5× /BD/BC− /BG/A0/BD/BGγγ∗/A0/BD/BHγγ /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BJ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BH /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BE/BG/BA/BJ /CU/D3 /D6 /BD/BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BK − /BD/BJ/DC/BL − /BK− /BL/BH/DC/BD/BC /BG/BI − /BL− /BG/DC/BD/BE − /BF/BI − /BG− /BE− /BF/BG /DC/BD /DC/BK /DC/BL /DC/BD/BC /CU/BD /B4/BD/BE/BK/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BD /B4/BD/BE/BK/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BD /B4/BD/BE/BK/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BD /B4/BD/BE/BK/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BH /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BH /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BH /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BH /BB/A0/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BH /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BH /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BH /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI/BE< /BC. /BI/BE< /BC. /BI/BE< /BC. /BI/BE/BL/BH /BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π−/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BG /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BG /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BG /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BG /BB/A0/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BG /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BG /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BG /BB /A0/BP/B4 /A0/BK /B7/A0/BL /B5/A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BD. /BD/BK± /BC. /BE/BH± /BC. /BE/BC /BE/BI /BD/BF, /BD/BG/BT/C1/C0/BT/CA/BT /BK/BK /BU /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π−/BE. /BF/BC± /BC. /BI/BD± /BC. /BG/BE /BD/BF, /BD/BH/BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−ηπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK± /BC. /BF± /BC. /BF /BG/BE/BC /BD/BI/BT /BV/C0/BT/CA/BW /BC/BE /BU /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/BD/BF/BT/D7/D7/D9/D1/CX/D2/CV /CP ρ /B9/D4 /D3/D0/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/BD/BG/C8/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DDηππ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BC . /BG/BL/BA/BD/BH/C8/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /CS/CX/DA/CX/CS/CT/CS /CQ /DD /BE /CP/D2/CS /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /D8/CW/CT ηππ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BC/BA/BG/BL/BA/BD/BI/C8/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /D8/CW/CT ηππ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BC . /BH/BE/BA /CU/BD /B4/BD/BE/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BD /B4/BD/BE/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BD /B4/BD/BE/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BE/BI/BH± /BC. /BC/BD/BG /BD/BJ/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4/C3 /BC/CB /C3±π∓/BC. /BE/BK± /BC. /BC/BH /BD/BK/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4/CU/BD /B4/BD/BE/BK/BH/B5/BC. /BF/BJ± /BC. /BC/BF± /BC. /BC/BH /BD/BL/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BZ /C7/C5/BX/BZ /BK/BHπ /D4→ /BGπ /CG/BD/BJ/CD/D7/CX/D2/CV /BE/B4 π /B7π−/B5 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /BA/BD/BK/BT/D7/D7/D9/D1/CX/D2/CV ρππ /CP/D2/CS /CP/BC /B4/BL/BK/BC/B5 π /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA/BD/BL/BGπ /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CQ /CT/CX/D2/CV /CT/D2/D8/CX/D6/CT/D0/DD ρππ /BA/A0/parenleftbig π /BCπ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /BE /BF /A0/BD /BB/A0 /A0/parenleftbig π /BCπ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /BE /BF /A0/BD /BB/A0/A0/parenleftbig π /BCπ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /BE /BF /A0/BD /BB/A0 /A0/parenleftbig π /BCπ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /BE /BF /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BE/BE/BC /B7/BC. /BC/BD/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BE/BC /B7/BC. /BC/BD/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BE/BE/BC /B7/BC. /BC/BD/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BE/BC /B7/BC. /BC/BD/BG − /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /BP /BD /BF /A0/BD /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /BP /BD /BF /A0/BD /BB/A0/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /BP /BD /BF /A0/BD /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /BP /BD /BF /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /BP /BD /BF /A0/BD /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /BP /BD /BF /A0/BD /BB/A0/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /BP /BD /BF /A0/BD /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /BP /BD /BF /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BC /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ< /BJ< /BJ< /BJ/BL/BC /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD/BC /BB/A0/BJ /BP/A0/BD/BC /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD/BC /BB/A0/BJ /BP/A0/BD/BC /BB/B4/A0/BK /B7/A0/BL /B5/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD/BC /BB/A0/BJ /BP/A0/BD/BC /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD/BC /BB/A0/BJ /BP/A0/BD/BC /BB/B4/A0/BK /B7/A0/BL /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BD± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BD± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BD/BJ/BD± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BD± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BD/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BI± /BC. /BC/BD± /BC. /BC/BC/BK /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/CU /CU/BD /B4/BD/BE/BK/BH/B5 /D4/D7/BC. /BG/BE± /BC. /BD/BH /BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV /BG/BA/BE /C3−/D4/BC. /BH± /BC. /BE /BE/BC/BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF /BD/BH π−/D4/BC. /BE/BC± /BC. /BC/BK /BE/BD/BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV /BC/BA/BJ /D4/D4→ /BJπ/BC. /BD/BI± /BC. /BC/BK /BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /BW/BU/BV /BE/BA/BJπ /B7/CS/BE/BC/BV/C7/CA/BW/BX/C6 /BJ/BK /CP/D7/D7/D9/D1/CT/D7 /D0/D3 /DB/B9/D1/CP/D7/D7 ηππ /D6/CT/CV/CX/D3/D2 /CX/D7 /CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /BD /B7/B7/BA /CB/CT/CT /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV/CP/D2/CS /C5/BT/C6/BT/C3 /BC/BC /BT /CU/D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/BE/BD/C3 /C3 /D7/DD/D7/D8/CT/D1 /CR/CW/CP /D6/CP/CR/D8/CT/D6/CX/DE/CT/CS /CQ /DD /D8/CW/CT /C1 /BP /BD /D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8/BA /B4/CB/CT/CT /D9/D2/CS/CT/D6 /CP/BC /B4/BL/BK/BC/B5 /B5/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 → /C3 /C3 /CL/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BK /BB/A0/BJ /BP/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 → /C3 /C3 /CL/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BK /BB/A0/BJ /BP/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 → /C3 /C3 /CL/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BK /BB/A0/BJ /BP/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π /CJ/CX/CV/D2/D3 /D6/CX/D2/CV /CP/BC /B4/BL/BK/BC/B5 → /C3 /C3 /CL/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BK /BB/A0/BJ /BP/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BC. /BI/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BC. /BI/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BC. /BI/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BC. /BI/BL /B7/BC. /BD/BF − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL /B7/BC. /BD/BF − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BL /B7/BC. /BD/BF − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL /B7/BC. /BD/BF − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BE± /BC. /BD/BH /BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV /BG/BA/BE /C3−/D4/BC. /BI /B7/BC. /BF − /BC. /BE /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BI/BL /BL/BH /BF/BD/BK /BT /BV/C0/BT/CA/BW /BC/BE /BU /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/BC. /BE/BK± /BC. /BC/BJ /BD/BG/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BD. /BC± /BC. /BF /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV /BD/BIπ∓/D4 /BI/BF/BE /BI/BF/BE/BI/BF/BE /BI/BF/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BD /B4/BD/BE/BK/BH/B5 /B8η /B4/BD/BE/BL/BH/B5 /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD /BB/A0/BJ /BP/A0/BD /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD /BB/A0/BJ /BP/A0/BD /BB/B4/A0/BK /B7/A0/BL /B5/A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD /BB/A0/BJ /BP/A0/BD /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BD /BB/A0/BJ /BP/A0/BD /BB/B4/A0/BK /B7/A0/BL /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BI/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BC. /BI/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BI/BF± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BG/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BJ± /BC. /BD/BD± /BC. /BD/BD /BU/C7/C4 /CC/C7/C6 /BL/BE /C5/CA/C3/BF /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5/BC. /BI/BG± /BC. /BG/BC /BZ/CD/CA/CC/CD /BJ/BL /C0/BU/BV /BG/BA/BE /C3−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BF± /BC. /BF/BC /BE/BE/BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV /BD/BIπ∓/D4/BE/BE/BT/D7/D7/D9/D1/CX/D2/CV ρππ /CP/D2/CS /CP/BC /B4/BL/BK/BC/B5 π /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/C6/BT /BV/BT/CB/BV/C0 /BJ/BK /C0/BU/BV /BC/BA/BJ/B8/BC/BA/BJ/BI /D4/D4→ /C3 /C3 /BFπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D7/CT/CT/D2 /BE/BF/BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→ /CT /B7/CT−/C3 /BC/CB /C3±π∓/BE/BF/BT /CR/D0/CT/CP /D6 /D7/CX/CV/D2/CP/D0 /D3/CU /BD/BL . /BK± /BG. /BG /CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D8 /CW/CX/CV/CW /C9 /BE/BA /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC± /BC. /BG /BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C0/BU/BV /BD/BI /BZ/CT/CE π±/D4/A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BF /BB/A0/BD/BC /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BF /BB/A0/BD/BC /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BF /BB/A0/BD/BC /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BF /BB/A0/BD/BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BE± /BC. /BE/BD± /BC. /BE/BC /BC. /BK/BE± /BC. /BE/BD± /BC. /BE/BC/BC. /BK/BE± /BC. /BE/BD± /BC. /BE/BC /BC. /BK/BE± /BC. /BE/BD± /BC. /BE/BC/BD/BL /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BK /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→/C3 /B7/C3−π /BC/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BH/BC /BL/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/CU /CU/BD /B4/BD/BE/BK/BH/B5 /D4/D7 < /BC. /BL/BF /BL/BH /BT/C5/BX/C4/C1/C6 /BL/BH /CE/BX/CB /BF/BJπ−/C6→ π−π /B7π−γ /C6/A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BE /BB/A0/BD/BC /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BE /BB/A0/BD/BC /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BE /BB/A0/BD/BC /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BD/BE /BB/A0/BD/BC/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BF/BH /BL/BC /BE/BG/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→γγπ /B7π−/BE/BG/CD/D7/CX/D2/CV /BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 →γγρ /BC/B5/BP/BC. /BE/BH× /BD/BC− /BG/CP/D2/CS /BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 → γ /C3 /C3π /B5/BP< /BC. /BJ/BE× /BD/BC− /BF/BA/A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BD/BE /BB/A0/BF /BP/A0/BD/BE /BB /BD /BF /A0/BD /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BD/BE /BB/A0/BF /BP/A0/BD/BE /BB /BD /BF /A0/BD /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BD/BE /BB/A0/BF /BP/A0/BD/BE /BB /BD /BF /A0/BD /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/A0/BD/BE /BB/A0/BF /BP/A0/BD/BE /BB /BD /BF /A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BC. /BH/BC± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BC. /BH/BC± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BC. /BH/BC± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA/BC. /BG/BH± /BC. /BD/BK /BC. /BG/BH± /BC. /BD/BK/BC. /BG/BH± /BC. /BD/BK /BC. /BG/BH± /BC. /BD/BK /BE/BH/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→γγπ /B7π−/BE/BH/CD/D7/CX/D2/CV /BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 →γγρ /BC/B5/BP/BC. /BE/BH× /BD/BC− /BG/CP/D2/CS /BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 → γ /BEπ /B7/BEπ−/B5/BP/BC. /BH/BH× /BD/BC− /BG/CV/CX/DA/CT/D2 /CQ /DD /C5/C1/CA /BK/BK/BA/A0/parenleftbig γρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig γρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BH± /BD. /BF /C7/CD/CA /BY/C1/CC /BH. /BH± /BD. /BF /C7/CD/CA /BY/C1/CC/BH. /BH± /BD. /BF /C7/CD/CA /BY/C1/CC /BH. /BH± /BD. /BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA/BE. /BK± /BC. /BJ± /BC. /BI /BE. /BK± /BC. /BJ± /BC. /BI/BE. /BK± /BC. /BJ± /BC. /BI /BE. /BK± /BC. /BJ± /BC. /BI/BT/C5/BX/C4/C1/C6 /BL/BH /CE/BX/CB /BF/BJπ−/C6→π−π /B7π−γ /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH /BL/BH /BU/C1/CC/CH/CD/C3 /C7 /CE /BL/BD /BU /CB/C8/BX/BV /BF/BEπ−/D4→π /B7π−γ /D2/A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig γρ /BC/parenrightbig/A0/BJ /BB/A0/BD/BE /BP/B4 /A0/BK /B7/A0/BL /B5/BB/A0/BD/BE /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig γρ /BC/parenrightbig/A0/BJ /BB/A0/BD/BE /BP/B4 /A0/BK /B7/A0/BL 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/C2/C8/BV/C7/CA/BW/BX/C6 /BJ/BK /C6/C8 /BU/BD/BG/BG /BE/BH/BF /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5 /C2/C8/C6/BT /BV/BT/CB/BV/C0 /BJ/BK /C6/C8 /BU/BD/BF/BH /BE/BC/BF /CA/BA /C6/CP/CR/CP/D7/CR/CW /CT/D8 /CP/D0/BA /B4/C8 /BT/CA/C1/CB/B8 /C5/BT/BW/CA/B8 /BV/BX/CA/C6/B5/BZ/CA/BT/CB/CB/C4/BX/CA /BJ/BJ /C6/C8 /BU/BD/BE/BD /BD/BK/BL /C0/BA /BZ/D6/CP/D7/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /BU/C7/C6/C6/B7/B5/BW/BX/BY /C7/C1/CG /BJ/BE /C6/C8 /BU/BG/BG /BD/BE/BH /BV/BA /BW/CT/CU/D3/CX/DC /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B5/BW/CD/BU/C7/BV /BJ/BE /C6/C8 /BU/BG/BI /BG/BE/BL /C2/BA /BW/D9/CQ /D3 /CR /CT/D8 /CP/D0/BA /B4/C8 /BT/CA/C1/CB/B8 /C4/C1/CE/C8/B5/CC/C0/CD/C6 /BJ/BE /C8/CA/C4 /BE/BK /BD/BJ/BF/BF /CA/BA /CC/CW/D9/D2 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /C6/BX/BT/CB/B5/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BD /C8/CA /BW/BG /BE/BJ/BD/BD /C5/BA /BU/CP /D6/CS/CP/CS/CX/D2/B9/C7/D8 /DB/CX/D2/D3 /DB/D7/CZ /CP /CT/D8 /CP/D0/BA /B4/CF /BT/CA/CB/B5/BU/C7/BX/CB/BX/BU/BX/BV/C3 /BJ/BD /C8/C4 /BF/BG/BU /BI/BH/BL /C3/BA /BU/D3 /CT/D7/CT/CQ /CT/CR/CZ /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B7/B5/BV/BT/C5/C8/BU/BX/C4/C4 /BI/BL /C8/CA/C4 /BE/BE /BD/BE/BC/BG /C2/BA/C0/BA /BV/CP/D1/D4/CQ /CT/D0/D0 /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B5/C4/C7/CA/CB/CC /BT/BW /BI/BL /C6/C8 /BU/BD/BG /BI/BF /BU/BA /C4/D3 /D6/D7/D8/CP/CS /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B5 /C2/C8/BW/B3/BT/C6/BW/C4/BT /CD /BI/BK /C6/C8 /BU/BH /BI/BL/BF /BV/BA /CS/B3/BT/D2/CS/D0/CP/D9 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B8 /C1/CA/BT/BW/B7/B5 /C1/C2/C8/BW /BT/C0/C4 /BI/BJ /C8/CA /BD/BI/BF /BD/BF/BJ/BJ /C7/BA/C1/BA /BW/CP/CW/D0 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C1/C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C0/C7/C0/BX /BC/BH /C8/CA /BW/BJ/BD /BC/BJ/BE/BC/BC/BD /CA/BA /BT/CW/D3/CW/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BK/BV /C8/CA /BW/BF/BK /BD /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BV/BT/CB/CC/C7/C6 /BK/BH /C8/CA /BW/BF/BE /BE/BE/BH/BH /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /BV/C6/CA/BV/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG/BX /C8/C4 /BD/BF/BK/BU /BG/BH/BL /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /CI/C8/C0/CH /BV/BD/BI /BD/BD/BL /C8 /BA /BZ/CP/DA/CX/D0/D0/CT/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C8 /BT/BW/C7/B7/B5/BW/B3/BT/C6/BW/C4/BT /CD /BI/BH /C8/C4 /BD/BJ /BF/BG/BJ /BV/BA /CS/B3/BT/D2/CS/D0/CP/D9 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B8 /C1/CA/BT/BW/B7/B5/C5/C1/C4/C4/BX/CA /BI/BH /C8/CA/C4 /BD/BG /BD/BC/BJ/BG /BW/BA/C0/BA /C5/CX/D0/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /CD/BV/BU/B5 η /B4/BD/BE/BL/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 /D2/D3/D2/B9 /D5 /D5 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8 /C2/D3/D9/D6/B9/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA η /B4/BD/BE/BL/BH/B5 /C5/BT/CB/CBη /B4/BD/BE/BL/BH/B5 /C5/BT/CB/CBη /B4/BD/BE/BL/BH/B5 /C5/BT/CB/CBη /B4/BD/BE/BL/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BL/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BL/BG± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL/BG± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BC/BE± /BL± /BK /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BD/BE/BK/BE± /BH /BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2/BD/BE/BL/BL± /BG /BE/BD/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BD/BE/BL/BH± /BG /BY/CD/C3/CD/C1 /BL/BD /BV /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BI/BG± /BK /BD/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π− ∼ /BD/BE/BJ/BH /CB/CC /BT/C6/CC/C7/C6 /BJ/BL /BV/C6/CC/CA /BK/BA/BGπ−/D4→ /D2η /BEπ WEIGHTED AVERAGE 1294 ±4 (Error scaled by 1.6) FUKUI 91C SPEC 0.1ALDE 97B GAM4 1.8MANAK 00A MPS 5.5ADAMS 01B B852 0.5χ2 7.8 (Confidence Level = 0.050) 1260 1280 1300 1320 1340 1360 η /B4/BD/BE/BL/BH/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5/BD/C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /CP/D7/D7/CX/CV/D2/D7 /BC− /B7/D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D8/D3 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2/BD /B7/B7/CP/D7 /CQ /CT/CU/D3 /D6/CT/BA /BI/BF/BF /BI/BF/BF/BI/BF/BF /BI/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BE/BL/BH/B5 /B8π /B4/BD/BF/BC/BC/B5 η /B4/BD/BE/BL/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BE/BL/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BE/BL/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BE/BL/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BH± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH/BH± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH/BJ± /BE/BF± /BE/BD /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BI/BI± /BD/BF /BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2/BH/BF± /BI /BY/CD/C3/CD/C1 /BL/BD /BV /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BC /BE/BD/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2 /BG/BG± /BE/BC /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π− ∼ /BJ/BC /CB/CC /BT/C6/CC/C7/C6 /BJ/BL /BV/C6/CC/CA /BK/BA/BGπ−/D4→ /D2η /BEπ/BE/C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /CP/D7/D7/CX/CV/D2/D7 /BC− /B7/D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D8/D3 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2/BD /B7/B7/CP/D7 /CQ /CT/CU/D3 /D6/CT/BA η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BE/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDηπ /B7π−/D7/CT/CT/D2/A0/BE /CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2/A0/BFγγ/A0/BGηπ /BCπ /BC/D7/CT/CT/D2/A0/BHη /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2/A0/BIση/A0/BJ /C3 /C3π η /B4/BD/BE/BL/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BE/BL/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BE/BL/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BE/BL/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI/BI< /BC. /BC/BI/BI< /BC. /BC/BI/BI< /BC. /BC/BI/BI/BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BZ /C4/BF /BD/BK/BF/DF /BE/BC/BE /CT /B7/CT−→/CT /B7/CT−ηπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI /BL/BC /BT/C1/C0/BT/CA/BT /BK/BK /BV /CC/C8/BV /CT /B7/CT−→/CT /B7/CT−ηπ /B7π− < /BC. /BF /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BJ /BV/BU/BT/C4 /CT /B7/CT−→ /CT /B7/CT−ηππ/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BG /BL/BC /BF, /BG/BT/C0/C7/C0/BX /BC/BH /BV/C4/BX/BE /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/BF/CD/D7/CX/D2/CV η /B4/BD/BE/BL/BH/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /BD/BE/BL/BG /C5/CT/CE /CP/D2/CS /BH/BH /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D8 /D3 /C3 /BC/CB /C3±π∓/BA η /B4/BD/BE/BL/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BE/BL/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BE/BL/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BE/BL/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC/BA/BC /D4/D4→/C3±/B4 /C3 /BC/B5π∓π /B7π−/D7/CT/CT/D2 /BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→/C3 /B7 /C3 /BCπ−/D2/D0/CP /D6/CV/CT /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4→ηπ /B7π−/D2/D0/CP /D6/CV/CT /CB/CC /BT/C6/CC/C7/C6 /BJ/BL /BV/C6/CC/CA /BK/BA/BGπ−/D4→ /D2η /BEπ/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BE /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH± /BC. /BD/BC /BC. /BI/BH± /BC. /BD/BC/BC. /BI/BH± /BC. /BD/BC /BC. /BI/BH± /BC. /BD/BC /BH/BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BH/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CP/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 ηπ /BA/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηπ /BCπ /BC/parenrightbig/A0/BH /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BD/BC /BC. /BF/BH± /BC. /BD/BC/BC. /BF/BH± /BC. /BD/BC /BC. /BF/BH± /BC. /BD/BC/BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ση/parenrightbig/A0/BE /BB/A0/BI /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ση/parenrightbig/A0/BE /BB/A0/BI /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ση/parenrightbig/A0/BE /BB/A0/BI /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ση/parenrightbig/A0/BE /BB/A0/BI/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK± /BC. /BE/BE /BC. /BG/BK± /BC. /BE/BE/BC. /BG/BK± /BC. /BE/BE /BC. /BG/BK± /BC. /BE/BE/BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2 η /B4/BD/BE/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BE/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BE/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BE/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C0/C7/C0/BX /BC/BH /C8/CA /BW/BJ/BD /BC/BJ/BE/BC/BC/BD /CA/BA /BT/CW/D3/CW/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/BZ /C8/C4 /BU/BH/BC/BD /BD /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BD/BU /C8/C4 /BU/BH/BD/BI /BE/BI/BG /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/C6/BT/C3 /BC/BC/BT /C8/CA /BW/BI/BE /BC/BD/BE/BC/BC/BF /C2/BA/C2/BA /C5/CP/D2/CP/CZ /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BJ/BU /C8 /BT/C6 /BI/BC /BF/BK/BI /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BC /BG/BH/BK/BA/BU/BX/CA/CC/C1/C6 /BL/BJ /C8/C4 /BU/BG/BC/BC /BE/BE/BI /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /C8/CA /BW/BG/BI /BD/BL/BH/BD /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2/B8 /BZ/BA /BV/D3/D7/D1/CT /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CD/C3/CD/C1 /BL/BD/BV /C8/C4 /BU/BE/BI/BJ /BE/BL/BF /CB/BA /BY /D9/CZ/D9/CX /CT/D8 /CP/D0/BA /B4/CB/CD/BZ/C1/B8 /C6/BT /BZ/C7/B8 /C3/BX/C3/B8 /C3/CH/C7/CC/B7/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /C8/CA /BW/BG/BE /BD/BC /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BK/BV /C8/CA /BW/BF/BK /BD /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CA/C5/BT/C6 /BK/BK /C8/CA/C4 /BI/BD /BD/BH/BH/BJ /BT/BA /BU/CX/D6/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BY/CB/CD/B8 /C1/C6/BW/B8 /C5/BT/CB/BW/B5 /C2/C8/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BJ /C8/CA /BW/BF/BI /BE/BI/BF/BF /BW/BA /BT/D2/D8/D6/CT/CP/D7/DD /CP/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BW/C7 /BK/BI /C8/CA/C4 /BH/BJ /BD/BE/BL/BI /BT/BA /BT/D2/CS/D3 /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /C3/CH/C7/CC/B8 /C6/C1/CA/CB/B8 /CB/BT /BZ/BT/B7/B5 /C1/C2/C8/CB/CC /BT/C6/CC/C7/C6 /BJ/BL /C8/CA/C4 /BG/BE /BF/BG/BI /C6/BA/CA/BA /CB/D8/CP/D2/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C7/CB/CD/B8 /BV/BT/CA/C4/B8 /C5/BV/BZ/C1/B7/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C3/C4/BX/C5/C8/CC /BC/BJ /C8/CA/C8/C4 /BG/BH/BG /BD /BX/BA /C3/D0/CT/D1/D4/D8/B8 /BT/BA /CI/CP/CX/D8/D7/CT/DA/C5/BT/CB/C7/C6/C1 /BC/BI /C2/C8/BZ /BF/BE /CA/BE/BL/BF /BT/BA /C5/CP/D7/D3/D2/CX/B8 /BV/BA /BV/CX/CR/CP/D0/D3/B8 /BZ/BA/C4/BA /CD/D7/CP/CX /B4/C1/C6/BY/C6/B8 /BV/BT /BZ/C4/B5/BT/C5/CB/C4/BX/CA /BC/BG/BU /BX/C8/C2 /BV/BF/BF /BE/BF /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/BY /BX/C8/C2 /BT/BI /BE/BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA π /B4/BD/BF/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BC− /B7/B5 π /B4/BD/BF/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BF/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BF/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BF/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BC/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BC/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BF/BC/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BC/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BG/BH± /BK± /BD/BC /BD/BK/CZ /BD/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BD/BF/BG/BF± /BD/BH± /BE/BG /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BD/BF/BJ/BH± /BG/BC /BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BD/BE/BJ/BH± /BD/BH /BU/BX/CA/CC/C1/C6 /BL/BJ /BW /C7/BU/C4/CG /BC/BA/BC/BH /D4/D4→ /BEπ /B7/BEπ− ∼ /BD/BD/BD/BG /BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC/BD/BD/BL/BC± /BF/BC /CI/C1/BX/C4/C1/C6/CB/C3/C1 /BK/BG /CB/C8/BX/BV /BE/BC/BCπ /B7/CI→ /CI/BFπ/BD/BE/BG/BC± /BF/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV /BG/BCπ−/BT→ /BT/BFπ/BD/BE/BJ/BF± /BH/BC /BE/BT/BT/CA/C7/C6 /BK/BD /CA/CE/CD/BX/BD/BF/BG/BE± /BE/BC /BU/C7/C6/BX/CB/C1/C6/C1 /BK/BD /C7/C5/BX/BZ /BD/BEπ−/D4→ /D4 /BFπ ∼ /BD/BG/BC/BC /BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4/BD/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BE/CD/D7/CT/D7 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BT/CX/D8/CR/CW/CX/D7/D3/D2/B9/BU/D3 /DB/D0/CT/D6 /D1/D3 /CS/CT/D0 /B4/BU/C7 /CF/C4/BX/CA /BJ/BH/B5/BA /CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BW /BT /CD/C5 /BK/BC/CP/D2/CS /BW /BT/C6/C3 /C7 /CF/CH/BV/C0 /BK/BD/BA π /B4/BD/BF/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BF/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BF/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BF/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BI/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BI/BC± /BE/BC± /BF/BC /BD/BK/CZ /BF/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BG/BG/BL± /BF/BL± /BG/BJ /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BE/BI/BK± /BH/BC /BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BE/BD/BK± /BD/BC/BC /BU/BX/CA/CC/C1/C6 /BL/BJ /BW /C7/BU/C4/CG /BC/BA/BC/BH /D4/D4→ /BEπ /B7/BEπ− ∼ /BF/BG/BC /BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC/BG/BG/BC± /BK/BC /CI/C1/BX/C4/C1/C6/CB/C3/C1 /BK/BG /CB/C8/BX/BV /BE/BC/BCπ /B7/CI→ /CI/BFπ/BF/BI/BC± /BD/BE/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV /BG/BCπ−/BT→ /BT/BFπ/BH/BK/BC± /BD/BC/BC /BG/BT/BT/CA/C7/C6 /BK/BD /CA/CE/CD/BX/BE/BE/BC± /BJ/BC /BU/C7/C6/BX/CB/C1/C6/C1 /BK/BD /C7/C5/BX/BZ /BD/BEπ−/D4→ /D4 /BFπ ∼ /BI/BC/BC /BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4/BF/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BG/CD/D7/CT/D7 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BT/CX/D8/CR/CW/CX/D7/D3/D2/B9/BU/D3 /DB/D0/CT/D6 /D1/D3 /CS/CT/D0 /B4/BU/C7 /CF/C4/BX/CA /BJ/BH/B5/BA /CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BW /BT /CD/C5 /BK/BC/CP/D2/CS /BW /BT/C6/C3 /C7 /CF/CH/BV/C0 /BK/BD/BA π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρπ /D7/CT/CT/D2/A0/BEπ /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2/A0/BFγγ π /B4/BD/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 π /B4/BD/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 π /B4/BD/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 π /B4/BD/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0 /A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0 /A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BK/BH< /BC. /BC/BK/BH< /BC. /BC/BK/BH< /BC. /BC/BK/BH/BL/BC /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF /CT /B7/CT−→ /CT /B7/CT−π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BK /BL/BH /BH/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC < /BC. /BH/BG /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /BU /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−π /B7π−π /BC/BH/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA π /B4/BD/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig π /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4 < /BC. /BD/BH /BL/BC /BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BE. /BD/BE /BI/BT/BT/CA/C7/C6 /BK/BD /CA/CE/CD/BX/BI/CD/D7/CT/D7 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/CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BX/BU/BX/CA/CC /BC/BH /C5/C8/C4 /BT/BE/BC /BD/BK/BK/BJ /BW/BA /BX/CQ /CT/D6/D8/B8 /CA/BA/C6/BA /BY /CP/D9/D7/D8/D3/DA/B8 /CE/BA/C7/BA /BZ/CP/D0/CZ/CX/D2/C3/BT /CC /BT/BX/CE /BC/BH /C8 /BT/C6 /BI/BK /BH/BI/BJ /BT/BA/C4/BA /C3/CP/D8/CP/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BH/BL/BJ/BA/BT/CB/C6/BX/CA /BC/BC /C8/CA /BW/BI/BD /BC/BD/BE/BC/BC/BE /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CI/BT/C1/C5/C1/BW/C7/CA/C7/BZ/BT /BL/BL /C8 /BT/C6 /BF/BC /BD /C7/BA/BT/BA /CI/CP/CX/D1/CX/CS/D3 /D6/D3/CV/CP/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CB/C2/C8/C6 /BF/BC /BH/BA/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ/CA /CI/C8/C0/CH /BV/BJ/BH /BH/BL/BF /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH/BV /C8/C4 /BU/BF/BG/BL /BH/BJ/BI /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BE /B7/B7/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /C5/BT/CB/CB /CP/BE /B4/BD/BF/BE/BC/B5 /C5/BT/CB/CB/CP/BE /B4/BD/BF/BE/BC/B5 /C5/BT/CB/CB /CP/BE /B4/BD/BF/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BF/BD/BK. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BK. /BF± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BF± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BG /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BFπ /C5/C7/BW/BX /BFπ /C5/C7/BW/BX/BFπ /C5/C7/BW/BX /BFπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BF/BD/BK. /BL± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BL± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BK. /BL± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BL± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BE/BI ± /BE± /BE /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BF/BD/BJ ± /BF /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CUπ /B7π−π /BC/D4/D7/BD/BF/BE/BF ± /BG± /BF /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD/BF/BE/BC ± /BJ /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /BU /BT/CA/BZ /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD/BF/BD/BD. /BF± /BD. /BI± /BF. /BC /BJ/BE/BA/BG/CZ /BT/C5/BX/C4/C1/C6 /BL/BI /CE/BX/CB /BF/BIπ−/D4→ π /B7π−π /BC/D2/BD/BF/BD/BC ± /BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BC /C7/C5/BX/BZ /BC /BF/BC/BC/BA/BC /D4/D4→/D4/D4π /B7π−π /BC/BD/BF/BE/BF. /BK± /BE. /BF /BG/BC/BE/BE /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE ± /C2/ψ→ρ±/CP∓/BE/BD/BF/BE/BC. /BI± /BF. /BD /BF/BH/BI/BE /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /BC /C2/ψ→ρ /BC/CP /BC/BE/BD/BF/BD/BJ ± /BE /BE/BH/CZ /BD/BW /BT /CD/C5 /BK/BC /BV /CB/C8/BX/BV − /BI/BF/B8/BL/BG π−/D4→ /BFπ /D4/BD/BF/BE/BC ± /BD/BC /BD/BC/BL/BJ /BD/BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7/BC /BD/BHπ /B7/D4→ /D4 /BGπ/BD/BF/BC/BI ± /BK /BY/BX/CA/CA/BX/CA/CB/C7/CA/C1/BT /BJ/BK /C7/C5/BX/BZ − /BLπ−/D4→ /D4 /BFπ/BD/BF/BD/BK ± /BJ /BD/BA/BI/CZ /BD/BX/C5/C5/CB /BJ/BH /BW/BU/BV /BC /BGπ /B7/D2→ /D4 /B4/BFπ /B5 /BC/BD/BF/BD/BH ± /BH /BD/BT/C6/CC/C1/C8/C7 /CE /BJ/BF /BV /BV/C6/CC/CA − /BE/BH/B8/BG/BC π−/D4→/D4ηπ−/BD/BF/BC/BI ± /BL /BD/BH/BK/BC /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BF /C0/BU/BV − /BF/BA/BLπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BC/BC ± /BE± /BG /BD/BK/CZ /BE/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX /BC γγ→π /B7π−π /BC/BD/BF/BC/BH ± /BD/BG /BV/C7/C6/BW/C7 /BL/BF /CB/C0/BY γ /D4→ηπ /B7π /B7π−/BD/BF/BD/BC ± /BE /BD/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /BFπ /D4/BD/BF/BG/BF ± /BD/BD /BG/BL/BC /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /BC /BD/BHπ /B7/D4→ /A1 /BFπ/BD/BF/BC/BL ± /BH /BH/CZ /BU/C1/C6/C6/C1/BX /BJ/BD /C5/C5/CB − π−/D4 /D2/CT/CP /D6 /CP/BE /D8/CW/D6/CT/D7/CW/B9/D3/D0/CS/BD/BE/BL/BL ± /BI /BE/BK/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB − /BHπ−/D4/BD/BF/BC/BC ± /BI /BE/BG/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB /B7 /BHπ /B7/D4/BD/BF/BC/BL ± /BG /BD/BJ/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB − /BJπ−/D4/BD/BF/BC/BI ± /BG /BL/BG/BD /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BC /C0/BU/BV /B7 /BJ/BA/BCπ /B7/D4→ /BFπ /D4/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE /B7ρπ /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BE/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA WEIGHTED AVERAGE 1318.9 ±1.4 (Error scaled by 1.4) CHALOUPKA 73 HBC 2.0ANTIPOV 73C CNTR 0.6EMMS 75 DBC 0.0FERRERSORIA78 OMEG 2.6BALTAY 78B HBC 0.0DAUM 80C SPEC 0.9AUGUSTIN 89 DM2 0.3AUGUSTIN 89 DM2 4.6ARMSTRONG 90 OMEG 3.1AMELIN 96 VES 4.9ALBRECHT 97B ARG 0.0ACCIARRI 97T L3 0.7BARBERIS 98B 0.4CHUNG 02 B852 6.4χ2 26.6 (Confidence Level = 0.014) 1290 1300 1310 1320 1330 1340 1350/CP/BE /B4/BD/BF/BE/BC/B5 /D1/CP/D7/D7/B8 /BF π /D1/D3 /CS/CT /B4/C5/CT/CE/B5/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BF/BD/BK. /BD± /BC. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BD± /BC. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BK. /BD± /BC. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BK. /BD± /BC. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BL ± /BH /BG/BJ/BC/BC /BF, /BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV /B7 /BH/BCπ /B7/D4→ /C3 /BC/CB /C3 /B7/D4/BD/BF/BE/BG ± /BI /BH/BE/BC/BC /BF, /BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV − /BH/BCπ−/D4→ /C3 /BC/CB /C3−/D4/BD/BF/BE/BC ± /BE /BG/BC/BC/BC /BV/C0/BT/BU/BT /CD/BW /BK/BC /CB/C8/BX/BV − /BD/BJπ−/BT→ /C3 /BC/CB /C3−/BT/BD/BF/BD/BE ± /BG /BD/BD/BC/BC/BC /BV/C0/BT/BU/BT /CD/BW /BJ/BK /CB/C8/BX/BV − /BL/BA/BKπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BF/BD/BI ± /BE /BG/BJ/BF/BC /BV/C0/BT/BU/BT /CD/BW /BJ/BK /CB/C8/BX/BV − /BD/BK/BA/BKπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BF/BD/BK ± /BD /BF, /BH/C5/BT/CA/CC/C1/C6 /BJ/BK /BW /CB/C8/BX/BV − /BD/BCπ−/D4→ /C3 /BC/CB /C3−/D4/BD/BF/BE/BC ± /BE /BE/BJ/BE/BG /C5/BT/CA/BZ/CD/C4/C1/BX /BJ/BI /CB/C8/BX/BV − /BE/BFπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BF/BD/BF ± /BG /BJ/BF/BC /BY /C7/C4/BX/CH /BJ/BE /BV/C6/CC/CA − /BE/BC/BA/BFπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BF/BD/BL ± /BF /BD/BH/BC/BC /BH/BZ/CA/BT /CH/BX/CA /BJ/BD /BT/CB/C8/C3 − /BD/BJ/BA/BEπ−/D4→ /C3−/C3 /BC/CB /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BC/BG ± /BD/BC /BK/BJ/BC /BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX /BC γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BF/BF/BC ± /BD/BD /BD/BC/BC/BC /BF, /BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV /B7 /BF/BCπ /B7/D4→ /C3 /BC/CB /C3 /B7/D4/BD/BF/BE/BG ± /BH /BF/BH/BC /C0/CH /BT/C5/CB /BJ/BK /BT/CB/C8/C3 /B7 /BD/BE/BA/BJπ /B7/D4→ /C3 /B7/C3 /BC/CB /D4/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BG/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /D9/D7/BA/BH/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2 /D1/CP/D7/D7 /D7/CR/CP/D0/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/BA/BI/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA ηπ /C5/C7/BW/BXηπ /C5/C7/BW/BXηπ /C5/C7/BW/BXηπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BF/BD/BJ. /BJ± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BJ. /BJ± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BJ. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BD/BJ. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BC/BK ± /BL /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→ /D4/CUηπ /BC/D4/D7/BD/BF/BD/BI ± /BL /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/A1 /B7/B7/CUηπ−/D4/D7/BD/BF/BD/BJ ± /BD± /BE /CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C5/C8/CB /BD/BKπ−/D4→ηπ−/D4/BD/BF/BD/BH ± /BH± /BE /BJ/BT/C5/CB/C4/BX/CA /BL/BG /BW /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/BD/BF/BE/BH. /BD± /BH. /BD /BT /C7 /CH /BT /BZ/C1 /BL/BF /BU/C3/BX/C1 π−/D4→ηπ−/D4/BD/BF/BD/BJ. /BJ± /BD. /BG± /BE. /BC /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→ηπ−/C6/BD/BF/BE/BF ± /BK /BD/BC/BC/BC /BK/C3/BX/CH /BJ/BF /C7/CB/C8/C3 − /BIπ−/D4→ /D4π−η ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BE/BG ± /BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /BC /D4/D4→π /BCηη→ /BIγ/BD/BF/BF/BI. /BE± /BD. /BJ /BE/BH/BI/BD /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV /B7 π±/D4→ /D4π±η/BD/BF/BF/BC. /BJ± /BE. /BG /BD/BI/BH/BF /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV − π±/D4→ /D4π±η/BD/BF/BE/BG ± /BK /BI/BE/BC/BC /BK, /BL/BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BF /C7/CB/C8/C3 − /BIπ−/D4→ /D4 /C5/C5−/BJ/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D3 /CU /BE/C5 /CT /CE/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /D7/D4 /D6/CT/CP/CS /D3/CU /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA/BK/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /BH /C5/CT/CE /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D1/CP/D7/D7/B9/D7/CR/CP/D0/CT /CT/D6/D6/D3 /D6/BA/BL/C5/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /DB/CX/D8/CW /CT/D2/D6/CX/CR/CW/CT/CS /C5/C5/CB /BP ηπ−/B8η /BP/BEγ /BA η/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BF/BE/BE ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BE/BE ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BE/BE ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BE/BE ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BD/BK ± /BK /B7/BF − /BH /C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4/BD/BF/BE/BJ. /BC± /BD/BC. /BJ /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→η/primeπ−/C6 /BI/BF/BH /BI/BF/BH/BI/BF/BH /BI/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BE /B4/BD/BF/BE/BC/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /CF/C1/BW/CC/C0 /CP/BE /B4/BD/BF/BE/BC/B5 /CF/C1/BW/CC/C0/CP/BE /B4/BD/BF/BE/BC/B5 /CF/C1/BW/CC/C0 /CP/BE /B4/BD/BF/BE/BC/B5 /CF/C1/BW/CC/C0/BFπ /C5/C7/BW/BX /BFπ /C5/C7/BW/BX/BFπ /C5/C7/BW/BX /BFπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BC/BG. /BJ± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BG. /BJ± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BG. /BJ± /BD. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BC/BG. /BJ± /BD. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BC/BK± /BF± /BD/BH /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BE/BC± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CUπ /B7π−π /BC/D4/D7/BD/BC/BH± /BD/BC± /BD/BD /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD/BE/BC± /BD/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /BU /BT/CA/BZ /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD/BC/BF. /BC± /BI. /BC± /BF. /BF /BJ/BE/BA/BG/CZ /BT/C5/BX/C4/C1/C6 /BL/BI /CE/BX/CB /BF/BIπ−/D4→ π /B7π−π /BC/D2/BD/BE/BC± /BD/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BC /C7/C5/BX/BZ /BC /BF/BC/BC/BA/BC /D4/D4→/D4/D4π /B7π−π /BC/BD/BC/BJ. /BC± /BL. /BJ /BG/BC/BE/BE /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE ± /C2/ψ→ρ±/CP∓/BE/BD/BD/BK. /BH± /BD/BE. /BH /BF/BH/BI/BE /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /BC /C2/ψ→ρ /BC/CP /BC/BE/BL/BJ± /BH /BD/BC/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /BFπ /D4/BL/BI± /BL /BE/BH/CZ /BD/BC/BW /BT /CD/C5 /BK/BC /BV /CB/C8/BX/BV − /BI/BF/B8/BL/BG π−/D4→ /BFπ /D4/BD/BD/BC± /BD/BH /BD/BC/BL/BJ /BD/BC/BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7/BC /BD/BHπ /B7/D4→ /D4 /BGπ/BD/BD/BE± /BD/BK /BD/BA/BI/CZ /BD/BC/BX/C5/C5/CB /BJ/BH /BW/BU/BV /BC /BGπ /B7/D2→ /D4 /B4/BFπ /B5 /BC/BD/BE/BE± /BD/BG /BD/BA/BE/CZ /BD/BC, /BD/BD/CF /BT /BZ/C6/BX/CA /BJ/BH /C0/BU/BV /BC /BJπ /B7/D4→/A1 /B7/B7/B4/BFπ /B5 /BC/BD/BD/BH± /BD/BH /BD/BC/BT/C6/CC/C1/C8/C7 /CE /BJ/BF /BV /BV/C6/CC/CA − /BE/BH/B8/BG/BC π−/D4→/D4ηπ−/BL/BL± /BD/BH /BD/BH/BK/BC /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BF /C0/BU/BV − /BF/BA/BLπ−/D4/BD/BC/BH± /BH /BE/BK/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB − /BHπ−/D4/BL/BL± /BH /BE/BG/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB /B7 /BHπ /B7/D4/BD/BC/BF± /BH /BD/BJ/CZ /BU/C7 /CF/BX/C6 /BJ/BD /C5/C5/CB − /BJπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BJ± /BI± /BE/BC /BD/BK/CZ /BD/BE/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX /BC γγ→π /B7π−π /BC/BD/BE/BC± /BG/BC /BV/C7/C6/BW/C7 /BL/BF /CB/C0/BY γ /D4→ηπ /B7π /B7π−/BD/BD/BH± /BD/BG /BG/BL/BC /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /BC /BD/BHπ /B7/D4→ /A1 /BFπ/BJ/BE± /BD/BI /BH/CZ /BU/C1/C6/C6/C1/BX /BJ/BD /C5/C5/CB − π−/D4 /D2/CT/CP /D6 /CP/BE /D8/CW/D6/CT/D7/CW/B9/D3/D0/CS/BJ/BL± /BD/BE /BL/BG/BD /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BC /C0/BU/BV /B7 /BJ/BA/BCπ /B7/D4→ /BFπ /D4/BD/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE /B7ρπ /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BD/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BE/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /C3 /C3 /BT/C6/BWηπ /C5/C7/BW/BX/CB /C3 /C3 /BT/C6/BWηπ /C5/C7/BW/BX/CB/C3 /C3 /BT/C6/BWηπ /C5/C7/BW/BX/CB /C3 /C3 /BT/C6/BWηπ /C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BC/BJ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BJ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BJ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BJ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D8 /CW /CX /D7/D3 /D2 /CT /BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BC/BL. /BK± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL. /BK± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BL. /BK± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL. /BK± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BD/BE± /BE/BC /BG/BJ/BC/BC /BD/BF, /BD/BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV /B7 /BH/BCπ /B7/D4→ /C3 /BC/CB /C3 /B7/D4/BD/BE/BC± /BE/BH /BH/BE/BC/BC /BD/BF, /BD/BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV − /BH/BCπ−/D4→ /C3 /BC/CB /C3−/D4/BD/BC/BI± /BG /BG/BC/BC/BC /BV/C0/BT/BU/BT /CD/BW /BK/BC /CB/C8/BX/BV − /BD/BJπ−/BT→ /C3 /BC/CB /C3−/BT/BD/BE/BI± /BD/BD /BD/BD/BC/BC/BC /BV/C0/BT/BU/BT /CD/BW /BJ/BK /CB/C8/BX/BV − /BL/BA/BKπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BC/BD± /BK /BG/BJ/BF/BC /BV/C0/BT/BU/BT /CD/BW /BJ/BK /CB/C8/BX/BV − /BD/BK/BA/BKπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BD/BF± /BG /BD/BF, /BD/BH/C5/BT/CA/CC/C1/C6 /BJ/BK /BW /CB/C8/BX/BV − /BD/BCπ−/D4→ /C3 /BC/CB /C3−/D4/BD/BC/BH± /BK /BE/BJ/BE/BG /BD/BH/C5/BT/CA/BZ/CD/C4/C1/BX /BJ/BI /CB/C8/BX/BV − /BE/BFπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BD/BF± /BD/BL /BJ/BF/BC /BY /C7/C4/BX/CH /BJ/BE /BV/C6/CC/CA − /BE/BC/BA/BFπ−/D4→ /C3−/C3 /BC/CB /D4/BD/BE/BF± /BD/BF /BD/BH/BC/BC /BD/BH/BZ/CA/BT /CH/BX/CA /BJ/BD /BT/CB/C8/C3 − /BD/BJ/BA/BEπ−/D4→ /C3−/C3 /BC/CB /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BC± /BD/BH /BK/BJ/BC /BD/BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX /BC γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BE/BD± /BH/BD /BD/BC/BC/BC /BD/BF, /BD/BG/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV /B7 /BF/BCπ /B7/D4→ /C3 /BC/CB /C3 /B7/D4/BD/BD/BC± /BD/BK /BF/BH/BC /C0/CH /BT/C5/CB /BJ/BK /BT/CB/C8/C3 /B7 /BD/BE/BA/BJπ /B7/D4→ /C3 /B7/C3 /BC/CB /D4/BD/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BG/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /D9/D7/BA/BD/BH/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BI/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA ηπ /C5/C7/BW/BXηπ /C5/C7/BW/BXηπ /C5/C7/BW/BXηπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BD/BD. /BD± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BD. /BD± /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BD. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BD/BD. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BD/BH± /BE/BC /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→ /D4/CUηπ /BC/D4/D7/BD/BD/BE± /BD/BG /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /C0 /BG/BH/BC /D4/D4→/A1 /B7/B7/CUηπ−/D4/D7/BD/BD/BE± /BF± /BE /BD/BJ/BT/C5/CB/C4/BX/CA /BL/BG /BW /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/BD/BC/BF± /BI± /BF /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→ηπ−/C6/BD/BD/BE. /BE± /BH. /BJ /BE/BH/BI/BD /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV /B7 π±/D4→ /D4π±η/BD/BD/BI. /BI± /BJ. /BJ /BD/BI/BH/BF /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV − π±/D4→ /D4π±η/BD/BC/BK± /BL /BD/BC/BC/BC /C3/BX/CH /BJ/BF /C7/CB/C8/C3 − /BIπ−/D4→ /D4π−η••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BJ± /BE± /BE /BD/BK/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C5/C8/CB /BD/BKπ−/D4→ηπ−/D4/BD/BD/BK± /BD/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /BC /D4/D4→π /BCηη→ /BIγ/BD/BC/BG± /BL /BI/BE/BC/BC /BD/BL/BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BF /C7/CB/C8/C3 − /BIπ−/D4→ /D4 /C5/C5−/BD/BJ/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D3 /CU /BE/C5 /CT /CE/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /D7/D4 /D6/CT/CP/CS /D3/CU /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA/BD/BK/CA/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D9/D2/CU/D3/D0/CS/CT/CS/BA/BD/BL/C5/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /DB/CX/D8/CW /CT/D2/D6/CX/CR/CW/CT/CS /C5/C5/CB /BP ηπ−/B8η /BP/BEγ /BA η/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BXη/primeπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BL± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BL± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BL± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BL± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BC± /BF/BH± /BE/BC /C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4/BD/BC/BI± /BF/BE /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→η/primeπ−/C6 /CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BE /B4/BD/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BFπ /B4/BJ/BC. /BD± /BE. /BJ /B5/B1 /CB/BP/BD/BA/BE/A0/BE ρ /B4/BJ/BJ/BC/B5π/A0/BF /CU/BE /B4/BD/BE/BJ/BC/B5 π/A0/BG ρ /B4/BD/BG/BH/BC/B5 π/A0/BHηπ /B4/BD/BG. /BH± /BD. /BE /B5/B1/A0/BIωππ /B4/BD/BC. /BI± /BF. /BE /B5/B1 /CB/BP/BD/BA/BF/A0/BJ /C3 /C3 /B4 /BG. /BL± /BC. /BK /B5/B1/A0/BKη/prime/B4/BL/BH/BK/B5π /B4 /BH. /BF± /BC. /BL /B5× /BD/BC− /BF/A0/BLπ±γ /B4 /BE. /BI/BK± /BC. /BF/BD/B5× /BD/BC− /BF/A0/BD/BCγγ /B4 /BL. /BG± /BC. /BJ /B5× /BD/BC− /BI/A0/BD/BD /CT /B7/CT−< /BI × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BH /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BK /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BL/BA/BF /CU/D3 /D6 /BD/BH /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BH /BD/BC/DC/BI − /BK/BL− /BG/BI/DC/BJ − /BD− /BE− /BE/BG /DC/BD /DC/BH /DC/BI /CP/BE /B4/BD/BF/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BE /B4/BD/BF/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CP/BE /B4/BD/BF/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BE /B4/BD/BF/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig ηπ/parenrightbig/A0/BH /A0/parenleftbig ηπ/parenrightbig/A0/BH /A0/parenleftbig ηπ/parenrightbig/A0/BH /A0/parenleftbig ηπ/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK. /BH± /BF. /BC /BK/BJ/BC /BE/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX /BC γγ→ /C3 /BC/CB /C3 /BC/CB/BE/BC/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8 /D9/D7/CX/D2/CV /A0/B4 /CP/BE /B4/BD/BF/BE/BC/B5 →γγ /B5 /BP /BC/BA/BL/BD /CZ /CT/CE/CP/D2/CS /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ. /BC /B7/BE. /BC − /BD. /BH /BK/BJ/BC /BE/BD/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX /BC γγ→ /C3 /BC/CB /C3 /BC/CB/BE/BD/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8 /D9/D7/CX/D2/CV /A0/B4 /CP/BE /B4/BD/BF/BE/BC/B5 →γγ /B5 /BP /BC/BA/BL/BD /CZ /CT/CE/CP/D2/CS /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /A0/parenleftbig π±γ/parenrightbig/A0/BL /A0/parenleftbig π±γ/parenrightbig/A0/BL /A0/parenleftbig π±γ/parenrightbig/A0/BL /A0/parenleftbig π±γ/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BK/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK/BG± /BE/BH± /BE/BH /BJ/BD/BC/BC /C5/C7/C4/BV/C0/BT/C6/C7 /CE/BC /BD /CB/BX/C4/CG /BI/BC/BCπ−/BT→ π /B7π−π−/BT/BE/BL/BH± /BI/BC /BV/C1/C0/BT/C6/BZ/C1/CA /BK/BE /CB/C8/BX/BV /B7 /BE/BC/BCπ /B7/BT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BI/BD± /BD/BD/BC /BE/BE/C5/BT /CH /BJ/BJ /CB/C8/BX/BV ± /BL/BA/BJγ /BT/BE/BE/BT/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT/B9/D4/CX/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA /BI/BF/BI /BI/BF/BI/BI/BF/BI /BI/BF/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BE /B4/BD/BF/BE/BC/B5 /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BK± /BC. /BC/BH± /BC. /BC/BL /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BC. /BL/BI± /BC. /BC/BF± /BC. /BD/BF /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /BU /BT/CA/BZ /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD. /BE/BI± /BC. /BE/BI± /BC. /BD/BK /BF/BI /BU/BT/CA/CD /BL/BC /C5/BW/BD /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD. /BC/BC± /BC. /BC/BJ± /BC. /BD/BH /BG/BD/BH /BU/BX/C0/CA/BX/C6/BW /BL/BC /BV /BV/BX/C4/C4 /BC /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD. /BC/BF± /BC. /BD/BF± /BC. /BE/BD /BU/CD/CC/C4/BX/CA /BL/BC /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−π /B7π−π /BC/BD. /BC/BD± /BC. /BD/BG± /BC. /BE/BE /BK/BH /C7/BX/CB/CC /BL/BC /C2/BT/BW/BX /CT /B7/CT−→ /CT /B7/CT−π /BCη/BC. /BL/BC± /BC. /BE/BJ± /BC. /BD/BH /BH/BI /BE/BF/BT/C4 /CC/C0/C7/BY/BY /BK/BI /CC /BT/CB/CB /BC /CT /B7/CT−→ /CT /B7/CT−/BFπ/BD. /BD/BG± /BC. /BE/BC± /BC. /BE/BI /BE/BG/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BI /BV/BU/BT/C4 /BC /CT /B7/CT−→ /CT /B7/CT−π /BCη/BD. /BC/BI± /BC. /BD/BK± /BC. /BD/BL /BU/BX/CA/BZ/BX/CA /BK/BG /BV /C8/C4/CD/CC /BC /CT /B7/CT−→ /CT /B7/CT−/BFπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BD± /BC. /BD/BL /B7/BC. /BG/BE − /BC. /BD/BD /BF/BH /BE/BF/BU/BX/C0/CA/BX/C6/BW /BK/BF /BU /BV/BX/C4/C4 /BC /CT /B7/CT−→ /CT /B7/CT−/BFπ/BC. /BJ/BJ± /BC. /BD/BK± /BC. /BE/BJ /BE/BE /BE/BG/BX/BW /CF /BT/CA/BW/CB /BK/BE /BY /BV/BU/BT/C4 /BC /CT /B7/CT−→ /CT /B7/CT−π /BCη/BE/BF/BY /D6/D3/D1ρπ /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BA/BE/BG/BY /D6/D3/D1ηπ /BC/CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH/BI< /BC. /BH/BI< /BC. /BH/BI< /BC. /BH/BI/BL/BC /BT /BV/C0/BT/CB/C7 /CE /BC/BC /C3 /CB/C6/BW /CT /B7/CT−→π /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BH /BL/BC /CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /C6/BW /CT /B7/CT−→π /BCη /CP/BE /B4/BD/BF/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CP/BE /B4/BD/BF/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BE /B4/BD/BF/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/BFπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BC /BB/A0 /A0/parenleftbig/BFπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BC /BB/A0/A0/parenleftbig/BFπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BC /BB/A0 /A0/parenleftbig/BFπ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BI/BH± /BC. /BC/BE± /BC. /BC/BE /BD/BK/CZ /BE/BH/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BE/BH/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BC /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BC /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BC /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BI± /BC. /BC/BC/BJ± /BC. /BC/BE/BK /BC. /BD/BE/BI± /BC. /BC/BC/BJ± /BC. /BC/BE/BK/BC. /BD/BE/BI± /BC. /BC/BC/BJ± /BC. /BC/BE/BK /BC. /BD/BE/BI± /BC. /BC/BC/BJ± /BC. /BC/BE/BK /BE/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BD± /BC. /BC/BC/BI± /BC. /BC/BE/BJ /BE/BJ/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BE/BI/CD/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/BE/BJ/CD/D7/CX/D2/CV /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CP/BE /B4/BD/BF/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BE /B4/BD/BF/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BE /B4/BD/BF/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BE /B4/BD/BF/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /bracketleftbig/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/bracketrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π/parenrightbig/B4/A0/BF /B7/A0/BG /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/bracketrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π/parenrightbig/B4/A0/BF /B7/A0/BG /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/bracketrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π/parenrightbig/B4/A0/BF /B7/A0/BG /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/bracketrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π/parenrightbig/B4/A0/BF /B7/A0/BG /B5/BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BE< /BC. /BD/BE< /BC. /BD/BE< /BC. /BD/BE/BL/BC /BT/BU/CA/BT/C5/C7 /CE/C1/BA/BA/BA /BJ/BC /BU /C0/BU/BV − /BF/BA/BL/BFπ−/D4/A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BJ± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BJ± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BE/BC/BJ± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BJ± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BE/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD/BF± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK± /BC. /BC/BH /BY /C7/CA/C1/C6/C7 /BJ/BI /C0/BU/BV /BD/BDπ−/D4/BC. /BE/BE± /BC. /BC/BH /BH/BE /BT/C6/CC/C1/C8/C7 /CE /BJ/BF /BV/C6/CC/CA − /BG/BCπ−/D4/BC. /BE/BD/BD± /BC. /BC/BG/BG /BD/BG/BL /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BF /C0/BU/BV − /BF/BA/BLπ−/D4/BC. /BE/BG/BI± /BC. /BC/BG/BE /BD/BI/BJ /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BD /C0/BU/BV /B7 /BJ/BA/BCπ /B7/D4/BC. /BE/BH± /BC. /BC/BL /BD/BH /BU/C7/BX/BV/C3/C5/BT/C6/C6 /BJ/BC /C0/BU/BV /B7 /BH/BA/BCπ /B7/D4/BC. /BE/BF± /BC. /BC/BK /BE/BE /BT/CB/BV/C7/C4/C1 /BI/BK /C0/BU/BV − /BHπ−/D4/BC. /BD/BE± /BC. /BC/BK /BV/C0/CD/C6/BZ /BI/BK /C0/BU/BV − /BF/BA/BEπ−/D4/BC. /BE/BE± /BC. /BC/BL /BV/C7/C6/CC/BX /BI/BJ /C0/BU/BV − /BD/BD/BA/BCπ−/D4/A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BE/BK± /BC. /BC/BL /BI/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BC /BIπ /B7/D2/BC. /BD/BK± /BC. /BC/BK /BE/BK/C3/BT/CA/CB/C0/C7/C6 /BJ/BG /C0/BU/BV /BT/DA/CV/BA /D3/CU /CP/CQ /D3/DA/CT /D8 /DB /D3/BC. /BD/BC± /BC. /BC/BH /BE/BJ/BL /BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BF /C0/BU/BV − /BF/BA/BLπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BC/BK /BD/BG/BC /BE/BK/C3/BT/CA/CB/C0/C7/C6 /BJ/BG /C0/BU/BV /BC /BG/BA/BLπ /B7/D4/BC. /BD/BC± /BC. /BC/BG /BI/BC /BE/BK/C3/BT/CA/CB/C0/C7/C6 /BJ/BG /C0/BU/BV /B7 /BG/BA/BLπ /B7/D4/BC. /BD/BL± /BC. /BC/BK /BW/BX/BY /C7/C1/CG /BJ/BF /C0/BU/BV /BC /BC/BA/BJ /D4/D4 /BE/BK/C3/BT/CA/CB/C0/C7/C6 /BJ/BG /D7/D9/CV/CV/CT/D7/D8 /CP/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /C1 /BP /BC /D7/D8/CP/D8/CT /D7/D8/D6/D3/D2/CV/D0/DD /CR/D3/D9/D4/D0/CT/CS /D8/D3 ωππ /DB/CW/CX/CR/CW /CR/D3/D9/D0/CS/CT/DC/D4/D0/CP/CX/D2 /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/CX/CT/D7 /CX/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D1/CP/D7/D7/CT/D7/BA /CF /CT /D9/D7/CT /CP /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /CP/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D7/D4 /D6/CT/CP/CS/BA WEIGHTED AVERAGE 0.15 ±0.05 (Error scaled by 1.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. CHALOUPKA 73 HBC 1.0KARSHON 74 HBC 0.1DIAZ 74 DBC 2.0χ2 3.2 (Confidence Level = 0.199) -0.2 0 0.2 0.4 0.6 0.8/A0/parenleftBig ωππ/parenrightBig/BB/A0/parenleftBig/BFπ/parenrightBig/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BC± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BK± /BC. /BC/BD/BJ /BC. /BC/BJ/BK± /BC. /BC/BD/BJ/BC. /BC/BJ/BK± /BC. /BC/BD/BJ /BC. /BC/BJ/BK± /BC. /BC/BD/BJ/BV/C0/BT/BU/BT /CD/BW /BJ/BK /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BD± /BC. /BC/BC/BF /BE/BL/BU/BX/CA/CC/C1/C6 /BL/BK /BU /C7/BU/C4/CG /BC/BA/BC /D4/D4→ /C3±/C3/D7π∓/BC. /BC/BH/BI± /BC. /BC/BD/BG /BH/BC /BF/BC/BV/C0/BT/C4/C7/CD/C8/C3/BT /BJ/BF /C0/BU/BV − /BF/BA/BLπ−/D4/BC. /BC/BL/BJ± /BC. /BC/BD/BK /BD/BD/BF /BF/BC/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BD /C0/BU/BV /B7 /BJ/BA/BCπ /B7/D4/BC. /BC/BI± /BC. /BC/BF /BF/BC/BT/BU/CA/BT/C5/C7 /CE/C1/BA/BA/BA /BJ/BC /BU /C0/BU/BV − /BF/BA/BL/BFπ−/D4/BC. /BC/BH/BG± /BC. /BC/BE/BE /BF/BC/BV/C0/CD/C6/BZ /BI/BK /C0/BU/BV − /BF/BA/BEπ−/D4/BE/BL/CD/D7/CX/D2/CV /BG π /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BX/CA/CC/C1/C6 /BL/BJ/BW/BA/BF/BC/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BV/C0/BT/BU/BT /CD/BW /BJ/BK /D6/CT/DA/CX/CT/DB/BA/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BJ /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BC/BE /BF/BD/BU/BX/CA/CC/C1/C6 /BL/BK /BU /C7/BU/C4/CG /BC/BA/BC /D4/D4→ /C3±/C3/D7π∓/BF/BD/CD/D7/CX/D2/CV ηππ /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C5/CB/C4/BX/CA /BL/BG/BW/BA/A0/parenleftbig ηπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BH /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5 /A0/parenleftbig ηπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BH /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5/A0/parenleftbig ηπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BH /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5 /A0/parenleftbig ηπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BH /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BI/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BD/BI/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BI/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF± /BC. /BC/BG /BX/CB/C8/C1/BZ/BT /CC /BJ/BE /C0/BU/BV ± /BC/BA/BC /D4/D4/BC. /BD/BH± /BC. /BC/BG /BF/BG /BU/BT/CA/C6/C0/BT/C5 /BJ/BD /C0/BU/BV /B7 /BF/BA/BJπ /B7/D4/A0/parenleftbig/C3 /C3/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BJ /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5 /A0/parenleftbig/C3 /C3/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BJ /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5/A0/parenleftbig/C3 /C3/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BJ /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5 /A0/parenleftbig/C3 /C3/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BFπ/parenrightbig/B7/A0/parenleftbig ηπ/parenrightbig/B7/A0/parenleftbig/C3 /C3/parenrightbig/bracketrightbig/A0/BJ /BB/B4/A0/BD /B7/A0/BH /B7/A0/BJ /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BC/BG/BK± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BK± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BK± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BK± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH± /BC. /BC/BE /CC/C7/BX/CC /BJ/BF /C0/BU/BV /B7 /BHπ /B7/D4/BC. /BC/BL± /BC. /BC/BG /CC/C7/BX/CC /BJ/BF /C0/BU/BV /BC /BHπ /B7/D4/BC. /BC/BF± /BC. /BC/BE /BK /BW /BT/C5/BX/CA/C1 /BJ/BE /C0/BU/BV − /BD/BDπ−/D4/BC. /BC/BI± /BC. /BC/BF /BD/BJ /BU/BT/CA/C6/C0/BT/C5 /BJ/BD /C0/BU/BV /B7 /BF/BA/BJπ /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BC± /BC. /BC/BC/BG /BF/BE/BX/CB/C8/C1/BZ/BT /CC /BJ/BE /C0/BU/BV ± /BC/BA/BC /D4/D4/BF/BE/C6/D3/D8 /CP/DA/CT/D6/CP/CV/CT/CS /CQ /CT/CR/CP/D9/D7/CT /D3/CU /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D1/CP/D7/D7/CT/D7 /CU/D6/D3/D1 /C3 /C3 /CP/D2/CSρπ /D1/D3 /CS/CT/D7/BA/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BI /BL/BH /BT/C4/BW/BX /BL/BE /BU /BZ/BT/C5/BE /BF/BK/B8/BD/BC/BC π−/D4→ η/primeπ /BC/D2 < /BC. /BC/BE /BL/BJ /BU/BT/CA/C6/C0/BT/C5 /BJ/BD /C0/BU/BV /B7 /BF/BA/BJπ /B7/D4/BC. /BC/BC/BG± /BC. /BC/BC/BG /BU/C7/BX/CB/BX/BU/BX/BV/C3 /BI/BK /C0/BU/BV /B7 /BKπ /B7/D4/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BK /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BD /BL/BC /BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BJ/BF /C0/BU/BV − /BHπ−/D4 < /BC. /BC/BG /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BD /C0/BU/BV /B7 /BJ/BA/BCπ /B7/D4/BC. /BC/BG /B7/BC. /BC/BF − /BC. /BC/BG /BU/C7/BX/BV/C3/C5/BT/C6/C6 /BJ/BC /C0/BU/BV /BC /BH/BA/BCπ /B7/D4 /BI/BF/BJ /BI/BF/BJ/BI/BF/BJ /BI/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BE /B4/BD/BF/BE/BC/B5 /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π/parenrightbig/BB/A0/parenleftbig ηπ/parenrightbig/A0/BK /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BJ± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BJ± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BJ± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BJ± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BE± /BC. /BC/BC/BL /BT/BU/BX/C4/BX /BL/BJ /BV /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/prime/BC. /BC/BG/BJ± /BC. /BC/BD/BC± /BC. /BC/BC/BG /BF/BF/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→ /CP−/BE /C6/BC. /BC/BF/BG± /BC. /BC/BC/BK± /BC. /BC/BC/BH /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /CE/BX/CB /BF/BIπ−/BV→ /CP−/BE /BV/BF/BF/CD/D7/CX/D2/CV /BU/B4 η/prime→π /B7π−η /B5/BP /BC . /BG/BG/BD/B8 /BU/B4 η→γγ /B5/BP /BC . /BF/BK/BL /CP/D2/CS /BU/B4 η→π /B7π−π /BC/B5/BP/BC. /BE/BF/BI/BA/A0/parenleftbig π±γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π±γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig π±γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π±γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BH /B7/BC. /BC/BC/BH − /BC. /BC/BC/BF /BF/BG/BX/C1/CB/BX/C6/BU/BX/CA/BZ /BJ/BE /C0/BU/BV /BG/BA/BF/B8/BH/BA/BE/BH/B8/BJ/BA/BH γ /D4/BF/BG/C8/CX/D3/D2/B9/CT/DC/CR/CW/CP/D2/CV/CT /D1/D3 /CS/CT/D0 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /CT/D7/D8/CX/D1/CP/D8/CX/D3/D2/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI< /BI< /BI< /BI/BL/BC /BT /BV/C0/BT/CB/C7 /CE /BC/BC /C3 /CB/C6/BW /CT /B7/CT−→π /BCπ /BC /CP/BE /B4/BD/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BE /B4/BD/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BE /B4/BD/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BE /B4/BD/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BX/C8/C2 /BT/BE/BJ /BD/BL/BL /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI/BT /BX/C8/C2 /BT/BE/BJ /BE/BC/BJ /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C1/CE /BT/C6/C7 /CE /BC/BD /C8/CA/C4 /BK/BI /BF/BL/BJ/BJ /BX/BA/C1/BA /C1/DA/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/C4/BV/C0/BT/C6/C7 /CE /BC/BD /C8/C4 /BU/BH/BE/BD /BD/BJ/BD /CE/BA/CE/BA /C5/D3/D0/CR/CW/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /CB/BX/C4/BX/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BC/C3 /C8/C4 /BU/BG/BL/BE /BK /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/C0 /C8/C4 /BU/BG/BK/BK /BE/BE/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK/BU /C8/C4 /BU/BG/BE/BE /BF/BL/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/CC/C1/C6 /BL/BK/BU /C8/C4 /BU/BG/BF/BG /BD/BK/BC /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BJ/BV /C8/C4 /BU/BG/BC/BG /BD/BJ/BL /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ/CC /C8/C4 /BU/BG/BD/BF /BD/BG/BJ /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ/BU /CI/C8/C0/CH /BV/BJ/BG /BG/BI/BL /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C8/CA/C4 /BJ/BL /BD/BI/BF/BC /BW/BA/CA/BA /CC/CW/D3/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BX/C4/C1/C6 /BL/BI /CI/C8/C0/CH /BV/BJ/BC /BJ/BD /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BT/C5/CB/C4/BX/CA /BL/BG/BW /C8/C4 /BU/BF/BF/BF /BE/BJ/BJ /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C7 /CH /BT /BZ/C1 /BL/BF /C8/C4 /BU/BF/BD/BG /BE/BG/BI /C0/BA /BT/D3 /DD /CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/C3/BX/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF/BV /C8/C4 /BU/BF/BC/BJ /BF/BL/BG /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /C8/C4 /BU/BF/BD/BF /BE/BJ/BI /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7/C6/BW/C7 /BL/BF /C8/CA /BW/BG/BK /BF/BC/BG/BH /BZ/BA/CC/BA /BV/D3/D2/CS/D3 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/C0 /DD /CQ /D6/CX/CS /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BE/BU /CI/C8/C0/CH /BV/BH/BG /BH/BG/BL /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B7/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /CI/C8/C0/CH /BV/BH/BG /BE/BF/BH /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC/BZ /CI/C8/C0/CH /BV/BG/BK /BD/BK/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BC /CI/C8/C0/CH /BV/BG/BK /BE/BD/BF /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV/B8 /C5/BA /BU/CT/D2/CP /DD /D3/D9/D2/B8 /CF/BA /BU/CT/D9/D7/CR/CW/BU/BT/CA/CD /BL/BC /CI/C8/C0/CH /BV/BG/BK /BH/BK/BD /CB/BA/BX/BA /BU/CP /D6/D9 /CT/D8 /CP/D0/BA /B4/C5/BW/B9/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BL/BC/BV /CI/C8/C0/CH /BV/BG/BI /BH/BK/BF /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CC/C4/BX/CA /BL/BC /C8/CA /BW/BG/BE /BD/BF/BI/BK /BY/BA /BU/D9/D8/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C7/BX/CB/CC /BL/BC /CI/C8/C0/CH /BV/BG/BJ /BF/BG/BF /CC/BA /C7/CT/D7/D8 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /C6/C8 /BU/BF/BE/BC /BD /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2/B8 /BZ/BA /BV/D3/D7/D1/CT /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /CB/C2/C6/C8 /BG/BK /BE/BJ/BF /C8 /BA/CE/BA /CE /D3 /D6/D3/CQ/CX/CT/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BK /BG/BF/BI/BA/BT/C4 /CC/C0/C7/BY/BY /BK/BI /CI/C8/C0/CH /BV/BF/BD /BH/BF/BJ /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BK/BI /C8/CA /BW/BF/BF /BD/BK/BG/BJ /BW/BA /BT/D2/D8/D6/CT/CP/D7/DD /CP/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/BX/CA /BK/BG/BV /C8/C4 /BD/BG/BL/BU /BG/BE/BJ /BV/BA /BU/CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C8/C4/CD/CC/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BK/BF/BU /C8/C4 /BD/BE/BH/BU /BH/BD/BK /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C0/BA/C2/BA 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/CC/BX/B4/BD/BE/BC/BC/DF /BD/BH/BC/BC/B5 −i /B4/BD/BH/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BD/BE/BC/BC/DF /BD/BH/BC/BC/B5 −i /B4/BD/BH/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B4/BD/BF/BJ/BF ± /BD/BH/B5−i /B4/BD/BF/BJ± /BD/BC/B5 /BD/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/B4/BD/BF/BC/BE ± /BD/BJ/B5−i /B4/BD/BI/BI± /BD/BK/B5 /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/B4/BD/BF/BD/BE ± /BE/BH± /BD/BC/B5−i /B4/BD/BC/BL±/BE/BE± /BD/BH/B5 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8 π /B7π−/B4/BD/BG/BC/BI ± /BD/BL/B5−i /B4/BK/BC± /BI/B5 /BF/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ/B4/BD/BF/BC/BC ± /BE/BC/B5−i /B4/BD/BE/BC± /BE/BC/B5 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/B4/BD/BE/BL/BC ± /BD/BH/B5−i /B4/BD/BG/BH± /BD/BH/B5 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/B4/BD/BH/BG/BK ± /BG/BC/B5−i /B4/BH/BI/BC± /BG/BC/B5 /BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/B4/BD/BF/BK/BC ± /BG/BC/B5−i /B4/BD/BK/BC± /BE/BH/B5 /BT/BU/BX/C4/BX /BL/BI /BU /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BC/C3 /BC/C4 /C3 /BC/C4/B4/BD/BF/BC/BC ± /BD/BH/B5−i /B4/BD/BD/BH± /BK/B5 /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX/B4/BD/BF/BF/BC ± /BH/BC/B5−i /B4/BD/BH/BC± /BG/BC/B5 /BG/BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /D4/D4→ /BFπ /BC/B4/BD/BF/BI/BC ± /BF/BH/B5−i /B4/BD/BH/BC/DF /BF/BC/BC/B5 /BG/BT/C5/CB/C4/BX/CA /BL/BH /BV /BV/BU/BT/CA /D4/D4→π /BCηη/B4/BD/BF/BL/BC ± /BF/BC/B5−i /B4/BD/BL/BC± /BG/BC/B5 /BH/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /D4/D4→ /BFπ /BC/B8π /BCηη /B8 π /BCπ /BCη/BD/BF/BG/BI−i /BE/BG/BL /BI, /BJ/C2/BT/C6/CB/CB/BX/C6 /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BE/BD/BG−i /BD/BI/BK /BJ, /BK/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8 ηπ/BD/BF/BI/BG−i /BD/BF/BL /BT/C5/CB/C4/BX/CA /BL/BG /BW /BV/BU/BT/CA /D4/D4→π /BCπ /BCη/B4/BD/BF/BI/BH /B7/BE /BC − /BH/BH /B5−i /B4/BD/BF/BG± /BF/BH/B5 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BV/BU/BT/CA /D4/D4→ /BFπ /BC/B8π /BCηη/B4/BD/BF/BG/BC ± /BG/BC/B5−i /B4/BD/BE/BJ /B7/BF /BC − /BE/BC /B5 /BL/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→ /BFπ /BC/B8ηηπ /BC/B8 ηπ /BCπ /BC/B4/BD/BG/BF/BC ± /BH/B5−i /B4/BJ/BF± /BD/BF/B5 /BD/BC/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BG /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BH/BD/BH−i /BE/BD/BG /BJ, /BD/BD/CI/C7/CD /BL/BF /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BG/BE/BC−i /BE/BE/BC /BD/BE/BT /CD /BK/BJ /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3/BD/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA/BE/BT/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2π /B7π−/BEπ /BC/CP/D2/CS /BE/B4 π /B7π−/B5/BA/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 −−− /BA/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BA/BH/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4/D4→ /BFπ /BC/B8π /BCηη /B8/CP /D2 /CS π /BCπ /BCη /D3/D2 /D7/CW/CT/CT/D8 /C1/CE/BA /BW/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT/D7/CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D8/CW/CP/D8 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 /CP /D6/CT /D8 /DB /D3 /CS/CX/AB/CT/D6/CT/D2/D8 /D4 /D3/D0/CT/D7/BA/BI/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /BY /BT/C4 /CE /BT/CA/BW /BK/BK/BA/BJ/CC/CW/CT /D4/D3 /D0 /CT /CX/D7 /D3/D2 /CB/CW/CT/CT/D8 /C1 /C1 /C1/BA /BW/CT/D1/D3/D2/D7/D8/D6/CP/D8/CT/D7 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D8/CW/CP/D8 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 /CP /D6/CT /D8 /DB /D3/CS/CX/AB/CT/D6/CT/D2/D8 /D4 /D3/D0/CT/D7/BA/BK/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BX/C1/BX/CA /BJ/BE /BU /B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BV/BT/B9/CB/C7/C6 /BK/BF/B8 /BT/CB/CC/C7/C6 /BK/BK/B8 /CP/D2/CS /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BL/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /CS/CP/D8/CP/BA/BD/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 /C1 /C1 /C1/BA/BD/BD/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CP/D2/CS /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/BA/BD/BE/BT/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C7/BV/C0/CB /BJ/BF/B8/BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /BU/BX/BV/C3/BX/CA /BJ/BL/B8 /CP/D2/CS /BV/BT/CB/C7/C6 /BK/BF/BA /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C7/CA /C3/B9/C5/BT /CC/CA/C1/CG /C8/C7/C4/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BE/BC/BC /D8/D3 /BD/BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC/BC /D8/D3 /BD/BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BC/BC /D8/D3 /BD/BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC/BC /D8/D3 /BD/BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BH/BL± /BH/BH /BE/BA/BI/CZ /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW /B7→π−π /B7π /B7 /BD/BG/BG/BL± /BD/BF /BG/BE/BK/BI /BD/BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /BU /B7→ /C3 /B7π /B7π−/BD/BF/BH/BC± /BH/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BD/BE/BI/BH± /BF/BC /B7/BE /BC − /BF/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/BD/BG/BF/BG± /BD/BK± /BL /BK/BG/BK /BT/C1/CC /BT/C4/BT /BC/BD /BT /BX/BJ/BL/BD /BW /B7/D7→π−π /B7π /B7/BD/BF/BC/BK± /BD/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BD/BF/BD/BH± /BH/BC /BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BF/BD/BH± /BF/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BD/BE/BK/BC± /BH/BH /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BD/BK/BI /BD/BG, /BD/BH/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8ηπ/BD/BG/BJ/BE± /BD/BE /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ππ /B8 /D4/D4/C3 /C3/BD/BE/BJ/BH± /BE/BC /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BC /CB/BY/C5 /BI/BE /D4/D4→ /D4/D4π /B7π−/BD/BG/BE/BC± /BE/BC /BT/C3/BX/CB/CB/C7/C6 /BK/BI /CB/C8/BX/BV /BI/BF /D4/D4→ /D4/D4π /B7π−/BD/BE/BH/BI /BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ /CA/CE/CD/BX π /B7π−/CR/CW/CP/D2/D2/CT/D0 /BI/BF/BK /BI/BF/BK/BI/BF/BK /BI/BF/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BD/BF/BJ/BC/B5 /BD/BF/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /CX/D2 /BU /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BA /BD/BG/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BX/C1/BX/CA /BJ/BE /BU /B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BV/BT/B9/CB/C7/C6 /BK/BF/B8 /BT/CB/CC/C7/C6 /BK/BK/B8 /CP/D2/CS /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BD/BH/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BC /CX/D2 τ−→π−π /BCπ /BCντ /CS/CT/CR/CP /DD/D7/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BG/BC± /BI /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BF/BL/BD± /BD/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BG/BG/BC± /BH/BC /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BI/BF± /BL /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BD/BG/BE/BH± /BD/BH /CF/C1/BV/C3/C4/CD/C6/BW /BK/BC /CB/C8/BX/BV /BIπ /C6→ /C3 /B7/C3−/C6 ∼ /BD/BF/BC/BC /C8/C7/C4 /CH/BV/C0/CA/C7/BA/BA/BA /BJ/BL /CB/CC/CA/BV /BJπ−/D4→ /D2 /BE /C3 /BC/CB/BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ /BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ/BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ /BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BL/BH± /BG/BC /BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BD/BF/BJ/BG± /BF/BK /BT/C5/CB/C4/BX/CA /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /B7π−/BFπ /BC/BD/BF/BG/BH± /BD/BE /BT/BW /BT/C5/C7 /BL/BF /C7/BU/C4/CG /D2/D4→ /BFπ /B7/BEπ−/BD/BF/BK/BI± /BF/BC /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /BEπ /B7/BFπ− ∼ /BD/BG/BD/BC /BH/BJ/BH/BD /BD/BI/BU/BX/CC/CC/C1/C6/C1 /BI/BI /BW/BU/BV /BC/BA/BC /D4/D2→ /BEπ /B7/BFπ−/BD/BIρρ /CS/D3/D1/CX/D2/CP/D2/D8/BA ηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF/BC /BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCηη/BD/BE/BE/BC± /BG/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /D2 /BEη/BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX /BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX/BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX /BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BC/BI± /BE/BC /BD/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BJ/C3/B9/D1/CP/D8/D6/CX/DC /D4/D3 /D0 /CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE/BC/BC /D8/D3 /BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BH/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BL/BK± /BE/BD /BE/BA/BI/CZ /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW /B7→π−π /B7π /B7 /BD/BE/BI± /BE/BH /BG/BE/BK/BI /BD/BK/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /BU /B7→ /C3 /B7π /B7π−/BE/BI/BH± /BG/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BF/BH/BC± /BD/BC/BC /B7/BD /BC /BH − /BI/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/BD/BJ/BF± /BF/BE± /BI /BK/BG/BK /BT/C1/CC /BT/C4/BT /BC/BD /BT /BX/BJ/BL/BD /BW /B7/D7→π−π /B7π /B7/BE/BE/BE± /BE/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BE/BH/BH± /BI/BC /BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BL/BC± /BH/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BF/BE/BF± /BD/BF /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BF/BH/BC /BD/BL, /BE/BC/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BH /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π /B8ηπ/BD/BL/BH± /BF/BF /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ππ /B8 /D4/D4/C3 /C3/BE/BK/BH± /BI/BC /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BC /CB/BY/C5 /BI/BE /D4/D4→ /D4/D4π /B7π−/BG/BI/BC± /BH/BC /BT/C3/BX/CB/CB/C7/C6 /BK/BI /CB/C8/BX/BV /BI/BF /D4/D4→ /D4/D4π /B7π− ∼ /BG/BC/BC /BE/BD/BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ /CA/CE/CD/BX π /B7π−/CR/CW/CP/D2/D2/CT/D0/BD/BK/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /CX/D2 /BU /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BA /BD/BL/CD/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BX/C1/BX/CA /BJ/BE /BU /B8 /C7/BV/C0/CB /BJ/BF/B8 /C0/CH /BT/C5/CB /BJ/BF/B8 /BZ/CA/BT /CH/BX/CA /BJ/BG/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BV/BT/B9/CB/C7/C6 /BK/BF/B8 /BT/CB/CC/C7/C6 /BK/BK/B8 /CP/D2/CS /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /BA /BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /AD/CP/DA/D3 /D6/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /CP/D0/D0 /D0/CX/CV/CW/D8 /D8 /DB /D3/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/D7 /D7/DD/D7/D8/CT/D1/D7/BA/BE/BC/BT/D0/D7/D3 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BC /CX/D2 τ−→π−π /BCπ /BCντ /CS/CT/CR/CP /DD/D7/BE/BD/CF/CX/CS/D8/CW /CS/CT/AC/D2/CT/CS /CP/D7 /CS/CX/D7/D8/CP/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /BG/BH /CP/D2/CS /BD/BF/BH◦/D4/CW/CP/D7/CT /D7/CW/CX/CU/D8/BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BD± /BD/BH /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BH/BH± /BE/BI /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BE/BH/BC± /BK/BC /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BD/BK /B7/BD /BF /BK − /BD/BI /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BD/BI/BC± /BF/BC /CF/C1/BV/C3/C4/CD/C6/BW /BK/BC /CB/C8/BX/BV /BIπ /C6→ /C3 /B7/C3−/C6 ∼ /BD/BH/BC /C8/C7/C4 /CH/BV/C0/CA/C7/BA/BA/BA /BJ/BL /CB/CC/CA/BV /BJπ−/D4→ /D2 /BE /C3 /BC/CB /BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ /BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ/BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ /BGπ /C5/C7/BW/BX /BE/B4 ππ /B5/CB /B7ρρ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ/BH± /BH/BH /BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BF/BJ/BH± /BI/BD /BT/C5/CB/C4/BX/CA /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /B7π−/BFπ /BC/BF/BL/BK± /BE/BI /BT/BW /BT/C5/C7 /BL/BF /C7/BU/C4/CG /D2/D4→ /BFπ /B7/BEπ−/BF/BD/BC± /BH/BC /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /BEπ /B7/BFπ− ∼ /BL/BC /BH/BJ/BH/BD /BE/BE/BU/BX/CC/CC/C1/C6/C1 /BI/BI /BW/BU/BV /BC/BA/BC /D4/D2→ /BEπ /B7/BFπ−/BE/BEρρ /CS/D3/D1/CX/D2/CP/D2/D8/BA ηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BC /BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCηη/BF/BE/BC± /BG/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /D2 /BEη/BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX /BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX/BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX /BV/C7/CD/C8/C4/BX/BW /BV/C0/BT/C6/C6/BX/C4 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BJ /B7/BF /BC − /BH/BC /BE/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BE/BF/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA /CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /D7/CT/CT/D2/A0/BE /BGπ /D7/CT/CT/D2/A0/BF /BGπ /BC/D7/CT/CT/D2/A0/BG /BEπ /B7/BEπ−/D7/CT/CT/D2/A0/BH π /B7π−/BEπ /BC/D7/CT/CT/D2/A0/BI ρρ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BJ /BE/B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2/A0/BK π /B4/BD/BF/BC/BC/B5 π /D7/CT/CT/D2/A0/BL /CP/BD /B4/BD/BE/BI/BC/B5 π /D7/CT/CT/D2/A0/BD/BCηη /D7/CT/CT/D2/A0/BD/BD /C3 /C3 /D7/CT/CT/D2/A0/BD/BE /C3 /C3/D2π /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BF /BIπ /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BG ωω /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BHγγ /D7/CT/CT/D2/A0/BD/BI /CT /B7/CT−/D2/D3/D8 /D7/CT/CT/D2 /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BD/BH /A0/parenleftbig γγ/parenrightbig/A0/BD/BH /A0/parenleftbig γγ/parenrightbig/A0/BD/BH /A0/parenleftbig γγ/parenrightbig/A0/BD/BH/CB/CT/CTγγ /DB/CX/CS/D8/CW/D7 /D9/D2/CS/CT/D6 /CU/BC /B4/BI/BC/BC/B5 /CP/D2/CS /C5/C7/CA/BZ/BT/C6 /BL/BC/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BI /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BI /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BI /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BI/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BC< /BE/BC< /BE/BC< /BE/BC/BL/BC /CE /C7/CA/C7/BU/CH/BX/CE /BK/BK /C6/BW /CT /B7/CT−→π /BCπ /BC /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BL /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX < /BC. /BD/BH /BE/BG/BT/C5/CB/C4/BX/CA /BL/BG /BV/BU/BT/CA /D4/D4→π /B7π−/BFπ /BC < /BC. /BC/BI /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/BE/BG/CD/D7/CX/D2/CV /BT/C5/CB/C4/BX/CA /BL/BH /BU /B4/BFπ /BC/B5/BA/A0/parenleftbig/BGπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/BB/A0 /A0/parenleftbig/BGπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/BB/A0/A0/parenleftbig/BGπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/BB/A0 /A0/parenleftbig/BGπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /BP /B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BJ/BE /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC /BC. /BC/BI/BK± /BC. /BC/BC/BH /BE/BH/BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/BE/BH/C5/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2/BA /BI/BF/BL /BI/BF/BL/BI/BF/BL /BI/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BD/BF/BJ/BC/B5 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /BP/A0/BG /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /BP/A0/BG /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /BP/A0/BG /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /BP/A0/BG /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BE/BC± /BC. /BC/BD/BG /BE/BI/BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /BEπ /B7/BFπ−/BE/BI/C5/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2/BA/A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /BP/A0/BH /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /BP/A0/BH /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /BP/A0/BH /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig π /B7π−/BEπ /BC/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /BP/A0/BH /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BD/BE± /BC. /BC/BD/BL /BE/BJ/BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/BE/BJ/C5/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2/BA/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BJ /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BI± /BE. /BI /BE/BK/BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BE/BK/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CS/CP/D8/CP /D3/CU /BT/BU/BX/C4/BX /BL/BI /CP/D2/CS /BT/BU/BX/C4/BX /BL/BI /BV /BA/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BD± /BC. /BC/BL /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BI /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BI /BB/A0/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D0/CP /D6/CV/CT /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/BD. /BI± /BC. /BE /BT/C5/CB/C4/BX/CA /BL/BG /BV/BU/BT/CA /D4/D4→π /B7π−/BFπ /BC ∼ /BC. /BI/BH /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BI /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI± /BC. /BC/BE /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BE /BP/A0/BD/BC /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BE /BP/A0/BD/BC /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BE /BP/A0/BD/BC /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5 /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BE /BP/A0/BD/BC /BB/B4/A0/BF /B7/A0/BG /B7/A0/BH /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B4/BE/BK± /BD/BD /B5× /BD/BC− /BF /BE/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/B4 /BG. /BJ± /BE. /BC/B5× /BD/BC− /BF/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BE/BL/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /B4/BC/BA /D4 /D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη /B5/B8 /BZ/BT/C5/CB /B4 π /D4→π /BCπ /BC/D2 /B8ηη /D2 /B8ηη/prime/D2 /B5/B8 /CP/D2/CS /BU/C6/C4 /B4 π /D4→ /C3 /C3/D2 /B5 /CS/CP/D8/CP/BA/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BH± /BC. /BD/BF /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BC/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/B8φ /C3 /B7/C3−/BC. /BL/BD± /BC. /BE/BC /BF/BC/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/BC. /BD/BE± /BC. /BC/BI /BF/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BC. /BG/BI± /BC. /BD/BH± /BC. /BD/BD /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π−/BF/BC/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA/BF/BD/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /B4/BC/BA /D4 /D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη /B5/B8 /BZ/BT/C5/CB /B4 π /D4→π /BCπ /BC/D2 /B8ηη /D2 /B8ηη/prime/D2 /B5/B8 /CP/D2/CS /BU/C6/C4 /B4 π /D4→ /C3 /C3/D2 /B5 /CS/CP/D8/CP/BA/A0/parenleftbig/C3 /C3/D2π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /C3/D2π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C3 /C3/D2π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /C3/D2π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BE /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BF /BZ/BT/CB/C8/BX/CA/C7 /BL/BF /BW/BU/BV /BC/BA/BC /D4/D2→ /CW/CP/CS/D6/D3/D2/D7 /CU/BC /B4/BD/BF/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BD/BF/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BD /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BE/BC/BC/BI /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /C8/CA/C4 /BL/BI /BE/BH/BD/BK/BC/BF /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /C8 /BT/C6 /BI/BL /BG/BL/BF /CE/BA/CE/BA /CE/D0/CP/CS/CX/D1/CX/D6/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /C5/D3/D7/CR/D3 /DB/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BH/BD/BH/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8/C4 /BU/BI/BC/BJ /BE/BG/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /C8/CA /BW/BJ/BD /BC/BL/BE/BC/BC/BF /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /BX/C8/C2 /BT/BD/BI /BE/BE/BL /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /BX/C8/C2 /BV/BE/BI /BF/BJ/BD /C5/BA /BU/CP /D6/CV/CX/D3/D8/D8/CX /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA /CC/CX/CZ/CW/D3/D1/CX/D6/D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BK/BI/BC/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BW /C8 /BT/C6 /BI/BH /BD/BH/BG/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BD/BH/BK/BF/BA/BT/BU/BX/C4/BX /BC/BD /BX/C8/C2 /BV/BD/BL /BI/BI/BJ /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BC/BD/BU /BX/C8/C2 /BV/BE/BD /BE/BI/BD /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/CC /BT/C4/BT /BC/BD/BT /C8/CA/C4 /BK/BI /BJ/BI/BH /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C6/BX/CA /BC/BC /C8/CA /BW/BI/BD /BC/BD/BE/BC/BC/BE /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BV /C8/C4 /BU/BG/BJ/BD /BG/BG/BC /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BX /C8/C4 /BU/BG/BJ/BL /BH/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL/BU /C8/C4 /BU/BG/BH/BF /BF/BD/BI /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL/BW /C8/C4 /BU/BG/BI/BE /BG/BI/BE /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /C8/C4 /BU/BG/BI/BJ /BE/BL/BI /CA/BA /BU/CT/D0/D0/CP/DE/DE/CX/D2/CX /CT/D8 /CP/D0/BA/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /BX/C8/C2 /BV/BL /BD/BG/BD /CA/BA /C3/CP/D1/CX/D2/D7/CZ/CX/B8 /C4/BA /C4/CT/D7/D2/CX/CP/CZ/B8 /BU/BA /C4/D3/CX/D7/CT/CP/D9 /B4/BV/CA/BT /BV/B8 /C8 /BT/CA/C1/C6/B5/BT/C4/BW/BX /BL/BK /BX/C8/C2 /BT/BF /BF/BI/BD /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/BG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8 /BT/C6 /BI/BE /BG/BC/BH /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BG/BI/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK/BU /CB/C8/CD /BG/BD /BG/BD/BL /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CD/BY/C6 /BD/BI/BK /BG/BK/BD/BA/BU/BX/CA/CC/C1/C6 /BL/BK /C8/CA /BW/BH/BJ /BH/BH /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA 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/BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA /B4/C8/C6/C8/C1/B5/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BJ /CI/C8/C0/CH /BV/BJ/BG /BJ/BL /CA/BA /C3/CP/D1/CX/D2/D7/CZ/CX/B8 /C4/BA /C4/CT/D7/D2/CX/CP/CZ/B8 /C3/BA /CA/DD/CQ/CX/CR/CZ/CX /B4/BV/CA/BT /BV/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /CB/C8/BW /BG/BE /BD/BD/BJ /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BH/BF /BF/BE/BF/BA/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /C8/CA/C4 /BJ/BI /BD/BH/BJ/BH /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8/B8 /C5/BA /CA/D3 /D3/D7 /B4/C0/BX/C4/CB/B5/BZ/BT/CB/C8/BX/CA/C7 /BL/BH /C6/C8 /BT/BH/BK/BK /BK/BI/BD /C5/BA /BZ/CP/D7/D4 /CT/D6/D3 /B4/CA/C7/C5/BT/B5/C3/C4/BX/C5/C8/CC /BL/BH /C8/C4 /BU/BF/BI/BD /BD/BI/BC /BX/BA /C3/D0/CT/D1/D4/D8 /CT/D8 /CP/D0/BA/CI/C7/CD /BL/BG/BU /C8/CA /BW/BH/BC /BH/BL/BD /BU/BA/CB/BA /CI/D3/D9/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BV/C4/C7/CB/BX /BL/BF/BT /C8/C4 /BU/BF/BD/BL /BE/BL/BD /BY/BA/BX/BA /BV/D0/D3/D7/CT /CT/D8 /CP/D0/BA/BV/C4/C7/CB/BX /BL/BF/BU /C6/C8 /BU/BF/BK/BL /BH/BD/BF /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /C6/BA /C1/D7/CV/D9/D6/B8 /CB/BA /C3/D9/D1/CP/D2/D3/C5/C7/CA/BZ/BT/C6 /BL/BF /C8/CA /BW/BG/BK /BD/BD/BK/BH /BW/BA /C5/D3 /D6/CV/CP/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/CA/BT/C4/B8 /BW/CD/CA/C0/B5/C4/C1 /BL/BD /C8/CA /BW/BG/BF /BE/BD/BI/BD /CI/BA/C8 /BA/C4 /CX /CT/D8 /CP/D0/BA /B4/CC/BX/C6/C6/B5/BU/BT/CA/C6/BX/CB /BK/BH /C8/C4 /BU/BD/BI/BH /BG/BF/BG /CC/BA/BU /CP /D6/D2/CT/D7/BU/C1/CI/CI/BT/CA/CA/C1 /BI/BL /C6/C8 /BU/BD/BG /BD/BI/BL /CA/BA /BU/CX/DE/DE/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B5 /CW/BD /B4/BD/BF/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR−/B4/BD /B7−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3 /C3π /D7/DD/D7/D8/CT/D1/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/B9/D8/CX/D3/D2/BA /CW/BD /B4/BD/BF/BK/BC/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BF/BK/BC/B5 /C5/BT/CB/CB/CW/BD /B4/BD/BF/BK/BC/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BF/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK/BI± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BI± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BK/BI± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BI± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BG/BC± /BI/BC /BT/BU/BX/C4/BX /BL/BJ /C0 /BV/BU/BT/CA /D4/D4→ /C3 /BC/C4 /C3 /BC/CBπ /BCπ /BC/BD/BF/BK/BC± /BE/BC /BT/CB/CC/C7/C6 /BK/BK /BV /C4/BT/CB/CB /BD/BD /C3−/D4→/C3 /BC/CB /C3±π∓/A3 /CW/BD /B4/BD/BF/BK/BC/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BF/BK/BC/B5 /CF/C1/BW/CC/C0/CW/BD /B4/BD/BF/BK/BC/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BF/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BD± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BD± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BD± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BD± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BD/BJ/BC± /BK/BC /BT/BU/BX/C4/BX /BL/BJ /C0 /BV/BU/BT/CA /D4/D4→ /C3 /BC/C4 /C3 /BC/CBπ /BCπ /BC/BK/BC± /BF/BC /BT/CB/CC/C7/C6 /BK/BK /BV /C4/BT/CB/CB /BD/BD /C3−/D4→/C3 /BC/CB /C3±π∓/A3 /CW/BD /B4/BD/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CW/BD /B4/BD/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CW/BD /B4/BD/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CW/BD /B4/BD/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BX/C4/BX /BL/BJ/C0 /C8/C4 /BU/BG/BD/BH /BE/BK/BC /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CC/C7/C6 /BK/BK/BV /C8/C4 /BU/BE/BC/BD /BH/BJ/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C4/C1 /BC/BH/BW /BX/C8/C2 /BT/BE/BI /BD/BG/BD /BW/BA/B9/C5/BA /C4/CX/B8 /BU/BA /C5/CP/B8 /C0/BA /CH /D9 π/BD /B4/BD/BG/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BD− /B7/B5/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 /D2/D3/D2/B9 /D5 /D5 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8 /C2/D3/D9/D6/B9/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA π/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BF/BH/BD ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BH/BD ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BH/BD ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BH/BD ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BE/BH/BJ ± /BE/BC± /BE/BH /BE/BF/BA/BH/CZ /BT/BW /BT/C5/CB /BC/BJ /BU /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /BC/D2/BD/BF/BI/BC ± /BE/BH /BT/BU/BX/C4/BX /BL/BL /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/BD/BG/BC/BC ± /BE/BC± /BE/BC /BT/BU/BX/C4/BX /BL/BK /BU /BV/BU/BT/CA /BC/BA/BC /D4/D2→π−π /BCη/BD/BF/BJ/BC ± /BD/BI /B7/BH /BC − /BF/BC /BD/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C5/C8/CB /BD/BKπ−/D4→ηπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BE/BF. /BD± /BG. /BI /BE/BT /C7 /CH /BT /BZ/C1 /BL/BF /BU/C3/BX/C1 π−/D4→ηπ−/D4/BD/BG/BC/BI ± /BE/BC /BF/BT/C4/BW/BX /BK/BK /BU /BZ/BT/C5/BG /BC /BD/BC/BCπ−/D4→ηπ /BC/D2/BD/C6/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/B8 /D5/D9/CT/D7/D8/CX/D3/D2/CT/CS /CQ /DD /BW/CI/C1/BX/CA/BU/BT /BC/BF/BA/BE/CD/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA/BF/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /C8/BC /B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /D3/CU /D8/CW/CT ηπ /BC/D7/DD/D7/D8/CT/D1/B8 /D9/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA WEIGHTED AVERAGE 1351 ±30 (Error scaled by 2.0) THOMPSON 97 MPS 0.3ABELE 98B CBAR 3.1ABELE 99 CBAR 0.1ADAMS 07B B852 8.5χ2 12.0 (Confidence Level = 0.007) 1100 1200 1300 1400 1500 1600/CC/C0/BX /C1/BW/BX/C7/BZ/CA/BT/C5 /CB/CD/BU/CC/C1/CC/C4/BX /C1/CB /C5/C1/CB/CB/C1/C6/BZ/BA π/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF/BD/BF± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BD/BF± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BD/BF± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BD/BF± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BG± /BI/BG± /BH/BK /BE/BF/BA/BH/CZ /BT/BW /BT/C5/CB /BC/BJ /BU /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /BC/D2/BE/BE/BC± /BL/BC /BT/BU/BX/C4/BX /BL/BL /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/BF/BD/BC± /BH/BC /B7 /BH/BC − /BF/BC /BT/BU/BX/C4/BX /BL/BK /BU /BV/BU/BT/CA /BC/BA/BC /D4/D2→π−π /BCη/BF/BK/BH± /BG/BC /B7 /BI/BH − /BD/BC/BH /BG/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C5/C8/CB /BD/BKπ−/D4→ηπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF. /BE± /BD/BE. /BH /BH/BT /C7 /CH /BT /BZ/C1 /BL/BF /BU/C3/BX/C1 π−/D4→ηπ−/D4/BD/BK/BC± /BE/BC /BI/BT/C4/BW/BX /BK/BK /BU /BZ/BT/C5/BG /BC /BD/BC/BCπ−/D4→ηπ /BC/D2/BG/CA/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D9/D2/CU/D3/D0/CS/CT/CS/B8 /D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/B8 /D5/D9/CT/D7/D8/CX/D3/D2/CT/CS /CQ /DD /BW/CI/C1/BX/CA/BU/BT /BC/BF/BA/BH/CD/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA/BI/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /C8/BC /B9/DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8 /DD /D3/CU /D8/CW/CT ηπ /BC/D7/DD/D7/D8/CT/D1/B8 /D9/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDηπ /BC/D7/CT/CT/D2/A0/BEηπ−/D7/CT/CT/D2/A0/BFη/primeπ π/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ ηπ /BC/D2/D2/D3/D8 /D7/CT/CT/D2 /BJ/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→η /BEπ /BC/D2/D3/D8 /D7/CT/CT/D2 /BK/BT/C8/BX/C4 /BK/BD /C6/C1/BV/BX /BC /BG/BCπ−/D4→ ηπ /BC/D2/BJ/CD/D7/CX/D2/CV /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /CS/CP/D8/CP/BA/BK/BT /CV/CT/D2/CT/D6/CP/D0 /AC/D8 /CP/D0/D0/D3 /DB/CX/D2/CV /CB /B8 /BW /B8 /CP/D2/CS /C8 /DB /CP/DA/CT/D7 /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D1 /BP/BC/B5 /CX/D7 /D2/D3/D8 /CS/D3/D2/CT /CQ /CT/CR/CP/D9/D7/CT /D3/CU /D0/CX/D1/CX/D8/CT/CS/D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/BA /BI/BG/BD /BI/BG/BD/BI/BG/BD /BI/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BD /B4/BD/BG/BC/BC/B5 /B8η /B4/BD/BG/BC/BH/B5 /A0/parenleftbig ηπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ηπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /CE/BX/CB /BF/BJπ−/C6→ηπ−/C6/A0/parenleftbig η/primeπ/parenrightbig/BB/A0/parenleftbig ηπ /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η/primeπ/parenrightbig/BB/A0/parenleftbig ηπ /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η/primeπ/parenrightbig/BB/A0/parenleftbig ηπ /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η/primeπ/parenrightbig/BB/A0/parenleftbig ηπ /BC/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BK/BC /BL/BH /BU/C7/CD/CC/BX/C5/BX/CD/CA /BL/BC /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGγ /D2 π/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BW /BT/C5/CB /BC/BJ/BU /C8/C4 /BU/BI/BH/BJ /BE/BJ /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CI/C1/BX/CA/BU/BT /BC/BF /C8/CA /BW/BI/BJ /BC/BL/BG/BC/BD/BH /BT/BA/CA/BA /BW/DE/CX/CT/D6/CQ/CP /CT/D8 /CP/D0/BA/BT/BU/BX/C4/BX /BL/BL /C8/C4 /BU/BG/BG/BI /BF/BG/BL /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BK/BU /C8/C4 /BU/BG/BE/BF /BD/BJ/BH /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C8/CA/C4 /BJ/BL /BD/BI/BF/BC /BW/BA/CA/BA /CC/CW/D3/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH/BU /C8 /BT/C6 /BH/BK /BI/BC/BI /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/B8 /CB/BA/BT/BA /CB/CP/CS/D3/DA/D7/CZ/DD /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BK /BI/BI/BE/BA/BU/CD/BZ/BZ /BL/BG /C8/CA /BW/BH/BC /BG/BG/BD/BE /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B5/BT /C7 /CH /BT /BZ/C1 /BL/BF /C8/C4 /BU/BF/BD/BG /BE/BG/BI /C0/BA /BT/D3 /DD /CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/C3/BX/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /C8/C4 /BU/BF/BD/BF /BE/BJ/BI /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/CD/CC/BX/C5/BX/CD/CA /BL/BC /C0/CP/CS/D6/D3/D2 /BK/BL /BV/D3/D2/CU/BA /D4/BD /BD /BL /C5/BA /BU/D3/D9/D8/CT/D1/CT/D9/D6/B8 /C5/BA /C8 /D3/D9/D0/CT/D8 /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B7/B5/BT/C4/BW/BX /BK/BK/BU /C8/C4 /BU/BE/BC/BH /BF/BL/BJ /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B5 /C1/BZ/C2/C8/BV/BT/C8/BX/C4 /BK/BD /C6/C8 /BU/BD/BL/BF /BE/BI/BL /CF/BA/BW/BA /BT/D4 /CT/D0 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BV/BX/CA/C6/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BZ/BX/C6/BX/CA/BT/C4 /BC/BJ /BX/C8/C2 /BV/BH/BD /BF/BG/BJ /C1/BA/C2/BA /BZ/CT/D2/CT/D6/CP/D0/B8 /CB/BA/CA/BA /BV/D3/D2/D8/CP/D2/CR/CW/B8 /BY/BA/C2/BA /C4/D0/CP/D2/CT/D7/B9/BX/D7/D8/D6/CP/CS/CP/BZ/BX/C6/BX/CA/BT/C4 /BC/BJ/BT /C8/C4 /BU/BI/BH/BF /BE/BD/BI /C4/BA/C2/BA /BZ/CT/D2/CT/D6/CP/D0 /CT/D8 /CP/D0/BA/CH /BT/C6/BZ /BC/BJ /C8/CA /BW/BJ/BI /BC/BL/BG/BC/BC/BD /C3/BA/B9/BV/BA /CH /CP/D2/CV/BV/C7/C7/C3 /BC/BI /C8/CA /BW/BJ/BG /BC/BL/BG/BH/BC/BD /C5/BA/CB/BA /BV/D3 /D3/CZ/B8 /C0/BA/CA/BA /BY/CX/CT/CQ/CX/CV/BV/CD/C1 /BC/BI /C8/CA /BW/BJ/BF /BC/BD/BG/BC/BD/BK /CH/BA /BV/D9/CX /CT/D8 /CP/D0/BA/C0/BX/BW/BW/C1/CC/BV/C0 /BC/BH /C8/CA /BW/BJ/BE /BD/BD/BG/BH/BC/BJ /C2/BA/C6/BA /C0/CT/CS/CS/CX/D8/CR/CW /CT/D8 /CP/D0/BA/CI/C0/BT/C6/BZ /BC/BH /C8/CA /BW/BJ/BD /BC/BD/BD/BH/BC/BE/CA /CI/BA/BY/BA /CI/CW/CP/D2/CV/B8 /C0/BA/CH/BA /C2/CX/D2/BU/BX/CA/C6/BT/CA/BW /BC/BF /C8/CA /BW/BI/BK /BC/BJ/BG/BH/BC/BH /BV/BA /BU/CT/D6/D2/CP /D6/CS /CT/D8 /CP/D0/BA/C2/C1/C6 /BC/BF /C8/CA /BW/BI/BJ /BC/BD/BG/BC/BE/BH /C0/BA/CH/BA /C2/CX/D2/B8 /C2/BA/BZ/BA /C3/D3 /D6/CT/D2/CT/D6/B8 /CC/BA/BZ/BA /CB/D8/CT/CT/D0/CT/CB/CI/BV/CI/BX/C8 /BT/C6/C1/BT/C3 /BC/BF/BU /C8/CA/C4 /BL/BD /BC/BL/BE/BC/BC/BE /BT/BA/C8 /BA /CB/DE/CR/DE/CT/D4/CP/D2/CX/CP/CZ /CT/D8 /CP/D0/BA/CI/C0/BT/C6/BZ /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BG/BC/BE/BC /BT/BA /CI/CW/CP/D2/CV/B8 /CC/BA/BZ/BA /CB/D8/CT/CT/D0/CT/BT /BV/C0/BT/CB/C7 /CE /BC/BE/C2 /C8 /BT/C6 /BI/BH /BH/BH/BE /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BZ/BA/C6/BA /CB/CW/CT/D7/D8/CP/CZ /D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BH/BJ/BL/BA/BV/C0/CD/C6/BZ /BC/BE/BV /BX/C8/C2 /BT/BD/BH /BH/BF/BL /CB/BA/CD/BA /BV/CW/D9/D2/CV/B8 /BX/BA /C3/D0/CT/D1/D4/D8/B8 /C2/BA/BZ/BA /C3/D3 /D6/CT/D2/CT/D6/CI/C0/BT/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BL/BI/BC/BC/BH /CA/BA /CI/CW/CP/D2/CV /CT/D8 /CP/D0/BA/C1/BW/BW/C1/CA /BC/BD /C8/C4 /BU/BH/BC/BJ /BD/BK/BF /BY/BA /C1/CS/CS/CX/D6/B8 /BT/BA/CB/BA /CB/CP/AC/D6/CB/BT/BW/C7 /CE/CB/C3/CH /BC/BC /C6/C8 /BT/BI/BH/BH /BD/BF/BD/CR /CB/BA/BT/BA /CB/CP/CS/D3/DA/D7/CZ/DD/BT/C4/BW/BX /BL/BL/BU /C8 /BT/C6 /BI/BE /BG/BE/BD /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BI/BE/BA/BV/C0/CD/C6/BZ /BL/BL /C8/CA /BW/BI/BC /BC/BL/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/C6/C6/BT/BV/C0/C1/BX /BL/BK /C8/CA /BW/BH/BK /BD/BD/BG/BC/BD/BE /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT /CT/D8 /CP/D0/BA/C4/BT /BV/C7/BV/C3 /BL/BJ /C8/C4 /BU/BG/BC/BD /BF/BC/BK /C8 /BA/C4 /CP /CR /D3 /CR /CZ /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8 /C4/C1/CE/C8/B5/CB/CE/BX/BV /BL/BJ/BV /C8/CA /BW/BH/BI /BG/BF/BH/BH /C5/BA /CB/DA/CT/CR /B4/C5/BV/BZ/C1/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH/BV /C8 /BT/C6 /BH/BK /BK/BH/BF /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/B8 /CB/BA/BT/BA /CB/CP/CS/D3/DA/D7/CZ/DD /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BK /BL/BE/BD/BA/C3/BT/C4/BT/CB/C0/C6/C1/C3/BA/BA/BA /BL/BG /CI/C8/C0/CH /BV/BI/BE /BF/BE/BF /CH/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP /B4/C1/CC/BX/C8/B5/CC/CD/BT/C6 /BK/BK /C8/C4 /BU/BE/BD/BF /BH/BF/BJ /CB/BA/BY/BA /CC /D9/CP/D2/B8 /CC/BA /BY /CT/D6/CQ /CT/D0/B8 /CA/BA/C0/BA /BW/CP/D0/CX/D8/DE /B4/C0/BT /CF /BT/B8 /CA/C7/BV/C0/B7/B5/CI/C1/BX/C4/C1/C6/CB/C3/C1 /BK/BJ /CI/C8/C0/CH /BV/BF/BG /BE/BH/BH /C5/BA /CI/CX/CT/D0/CX/D2/D7/CZ/CX /B4/CA/C7/BV/C0/B5 η /B4/BD/BG/BC/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5 THE η(1405), η(1475), f1(1420), AND f1(1510) Revised January 2008 by C. Amsler (Z¨ urich) and A. Masoni (INFN Cagliari). The ﬁrst observation of the η(1440) was made in p pan- nihilation at rest into η(1440) π+π−,η(1440) →K Kπ(BAIL- LON 67). This state was reported to decay through a0(980)π andK∗(892) Kwith roughly equal contributions. The η(1440) was also observed in radiative J/ψ(1S)d e c a yt o K Kπ (SCHARRE 80, EDWARDS 82E, AUGUSTIN 90) and γρ (BAI 04J). There is now evidence for the existence of two pseu- doscalars in this mass region, the η(1405) and η(1475). The former decays mainly through a0(980)π(or direct K Kπ)a n d the latter mainly to K∗(892) K. The simultaneous observation of two pseudoscalars is re- ported in three production mechanisms: π−p(RATH 89, ADAMS 01); radiative J/ψ(1S) decay (BAI 90C, AUGUSTIN 92); and ppannihilation at rest (BERTIN 95, BERTIN 97, CICALO 99, NICHITIU 02). All of them givevalues for the masses, widths, and decay modes in reasonableagreement. However, AUGUSTIN 92 favors a state decayingintoK ∗(892) Kat a lower mass than the state decaying into a0(980)π, although agreement with MARK-III is not excluded.InJ/ψ(1S) radiative decay, the η(1405) decays into K Kπ through a0(980)π, and hence a signal is also expected in the ηππmass spectrum. This was indeed observed by MARK III inηπ+π−(BOLTON 92B), which reports a mass of 1400 MeV, in line with the existence of the η(1405) decaying to a0(980)π. This state is also observed in ppannihilation at rest into ηπ+π−π0π0, where it decays into ηππ(AMSLER 95F). The intermediate a0(980)πaccounts for roughly half of the ηππ signal, in agreement with MARK III (BOLTON 92B) and DM2(AUGUSTIN 90). The existence of the η(1295) is questioned by KLEMPT 05. In KLEMPT 07, the authors also question the existence oftheη(1295), and claim a single pseudoscalar meson in the 1400 MeV region. This conclusion is based on properties of the wave functions in the 3P0model, and on an unpublished analysis of the annihilation ¯ pp→4πη. The pseudoscalar signal around 1400 MeV is then attributed to the ﬁrst radial exci-tation of the η. However, the η(1295) has been observed by fourπ −pexperiments (ADAMS 01, FUKUI 91C, ALDE 97B, MANAK 00A), and evidence is reported in ppannihilation (ANISOVICH 01, ABELE 98, AMSLER 04B). In J/ψradiative decay, an η(1295) signal is evident in the 0−+ηππwave of DM2 data (AUGUSTIN 92). Assuming establishment of the η(1295), the η(1475) could be the ﬁrst radial excitation of the η/prime,w i t ht h e η(1295) being the ﬁrst radial excitation of the η. Ideal mixing, suggested by theη(1295) and π(1300) mass degeneracy, would then imply that the second isoscalar in the nonet is mainly s s, and hence couples to K∗ K, in agreement with the η(1475). Also its width matches the expected width for the radially excited s sstate (CLOSE 97, BARNES 97). TheK Kπandηππchannels were studied in γγcollisions by L3 (ACCIARRI 01G). The analysis leads to a clear η(1475) signal in K Kπ, decaying to K∗ K, very well identiﬁed in the untagged data sample, where contamination from spin 1 res- onances is not allowed. At the same time, ACCIARRI 01G did not observe η(1405), either in K Kπorηππ. The observa- tion of the η(1475), combined with the absence of an η(1405) signal, strengthens the two-resonances hypothesis. Since glu-onium production is presumably suppressed in γγcollisions, the ACCIARRI 01G results suggest that η(1405) has a large gluonic content (see also CLOSE 97B, LI 03C). The ACCIARRI 01G result is somewhat in disagreement with that of CLEO-II, which did not observe any pseudoscalarsignal in γγ→η(1475) →K 0 SK±π∓(AHOHE 05). How- ever, more data are required. Moreover, after the CLEO-IIresult, L3 performed a further analysis with full statistics(ACHARD 07), conﬁrming the evidence of the η(1475) observed by ACCIARRI 01G. The CLEO upper limit (AHOHE 05) forΓ γγ(η(1475)), and the L3 results (ACHARD 07), are consistent with the world average for the η(1475) width. The gluonium interpretation is not favored by lattice gauge theories which predict the 0−+state above 2 GeV (BALI 93). However, the η(1405) is an excellent candidate for the 0−+ /BI/BG/BE /BI/BG/BE/BI/BG/BE /BI/BG/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BG/BC/BH/B5 glueball in the ﬂuxtube model (FADDEEV 04). In this model, the 0++f0(1500) glueball is also naturally related to a 0−+ glueball with mass degeneracy broken in QCD. A detailed review of the experimental situation is available in MASONI 06. Let us now deal with 1++isoscalars. The f1(1420), de- caying to K∗ K, was ﬁrst reported in π−preactions at 4 GeV/c(DIONISI 80). However, later analyses found that the 1400–1500 MeV region was far more complex (CHUNG 85,REEVES 86, BIRMAN 88). A reanalysis of the MARK IIIdata in radiative J/ψ(1S) decay to K Kπ(BAI 90C) shows the f1(1420), decaying into K∗ K. Also, a C=+1 state is observed in tagged γγcollisions ( e.g., BEHREND 89). Inπ−p→ηππn charge-exchange reactions at 8–9 GeV/ c, theηππmass spectrum is dominated by the η(1440) and η(1295) (ANDO 86, FUKUI 91C), and at 100 GeV/ c, ALDE 97B reports the η(1295) and η(1440) decaying to ηπ0π0with a weak f1(1285) signal, and no evidence for the f1(1420). Axial (1++) mesons are not observed in ppannihilation at rest in liquid hydrogen, which proceeds dominantly through S-wave annihilation. However, in gaseous hydrogen, P-wave annihilation is enhanced and, indeed, BERTIN 97 reportsf 1(1420) decaying to K∗ K. Thef1(1420), decaying into K Kπ, is also seen in ppcentral production, together with the f1(1285). The latter decays via a0(980)π, and the former only via K∗ K, while the η(1440) is absent (ARMSTRONG 89, BARBERIS 97C). The KSKSπ0 decay mode of f1(1420) establishes unambiguously C=+1. On the other hand, there is no evidence for any state decaying to ηππaround 1400 MeV, and hence the ηππmode of the f1(1420) must be suppressed (ARMSTRONG 91B). We now turn to the experimental evidence for the f1(1510). Two states, the f1(1420) and f1(1510), decaying to K∗ K, compete for the s sassignment in the 1++nonet. The f1(1510) was seen in K−p→ΛK Kπat 4 GeV/ c(GAVILLET 82), and at 11 GeV/ c(ASTON 88C). Evidence is also reported in π−pat 8 GeV/ c, based on the phase motion of the 1++K∗ K wave (BIRMAN 88). A somewhat broader 1++signal is also observed in J/ψradiative decay to ηπ+π−(BAI 99). The absence of the f1(1420) in K−p(ASTON 88C) argues against the f1(1420) being the s smember of the 1++nonet. However, the f1(1420) was reported in K−pbut not in π−p (BITYUKOV 84), while two experiments do not observe the f1(1510) in K−p(BITYUKOV 84, KING 91). It is also not seen in radiative J/ψ(1S) decay (BAI 90C, AUGUSTIN 92), central collisions (BARBERIS 97C), or γγcollisions (AIHARA 88C), although, surprisingly for an s ss t a t e ,as i g n a li sr e p o r t e di n4 π decays (BAUER 93B). These facts lead to the conclusion thatf 1(1510) is not well established (CLOSE 97D). Assigning the f1(1420) to the 1++nonet, one ﬁnds a nonet mixing angle of ∼50◦(CLOSE 97D). However, arguments favoring the f1(1420) being a hybrid q qgmeson, or a four-quark state, were put forward by ISHIDA 89 and CALDWELL 90,respectively, while LONGACRE 90 argued for a molecular stateformed by the πorbiting in a P-wave around an S-wave K K state. Summarizing, there is convincing evidence for the f1(1420) decaying to K∗ K, and for two pseudoscalars in the η(1440) region, the η(1405) and η(1475), decaying to a0(980)πand K∗ K, respectively. The f1(1510) is not well established. η /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BG/BC/BL. /BK± /BE. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BL. /BK± /BE. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BC/BL. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BL. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D8 /CW /CX /D7 /D3 /D2 /CT /BA/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA WEIGHTED AVERAGE 1409.8 ±2.5 (Error scaled by 2.2) RATH 89 MPS 0.4BAI 90C MRK3 0.4BERTIN 95 OBLX 9.5BERTIN 97 OBLX 0.3CICALO 99 OBLX 0.9ADAMS 01B B852 1.9NICHITIU 02 OBLXANDO 86 SPEC 4.1AUGUSTIN 90 DM2 3.9FUKUI 91C SPEC 29.8BOLTON 92B MRK3 2.7AMSLER 95F CBAR 0.1ALDE 97B GAM4 5.6MANAK 00A MPS 0.9AMSLER 04B CBAR 3.9AMSLER 04B CBARχ2 64.5 (Confidence Level < 0.0001) 1360 1380 1400 1420 1440 1460 η /B4/BD/BG/BC/BH/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 ηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BG/BC/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BC/BH± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BH± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BL/BE± /BD/BG /BL/BC/BC± /BF/BJ/BH /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /B7π−η/BD/BF/BL/BG± /BK /BI. /BI± /BE. /BC/CZ /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /BCπ /BCη/BD/BG/BC/BG± /BI /BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2/BD/BG/BE/BG± /BI /BE/BE/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BD/BG/BC/BL± /BF /BT/C5/CB/C4/BX/CA /BL/BH /BY /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /BCπ /BCη/BD/BG/BC/BC± /BI /BD/BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γηπ /B7π−/BD/BF/BK/BK± /BG /BY/CD/C3/CD/C1 /BL/BD /BV /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ηπ /B7π−/D2/BD/BF/BL/BK± /BI /BE/BI/BD /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π−/BD/BG/BE/BC± /BH /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4→ηπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BK/BH± /BJ /BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π− WEIGHTED AVERAGE 1405 ±4 (Error scaled by 2.3) ANDO 86 SPEC 9.3AUGUSTIN 90 DM2 1.3FUKUI 91C SPEC 17.5BOLTON 92B MRK3 0.6AMSLER 95F CBAR 2.0ALDE 97B GAM4 10.3MANAK 00A MPS 0.0AMSLER 04B CBAR 1.8AMSLER 04B CBAR 0.8χ2 43.7 (Confidence Level < 0.0001) 1360 1380 1400 1420 1440 1460 η /B4/BD/BG/BC/BH/B5 /D1/CP/D7/D7/B8 ηππ /D1/D3 /CS/CT /B4/C5/CT/CE/B5 /BI/BG/BF /BI/BG/BF/BI/BG/BF /BI/BG/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BG/BC/BH/B5 /C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5 /C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5/C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5 /C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BG/BD/BF. /BL± /BD. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BD/BF. /BL± /BD. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BD/BF. /BL± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BD/BF. /BL± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BG/BD/BF ± /BD/BG /BF/BI/BH/BD /BF/C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BD/BG/BD/BI ± /BG± /BE /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BD/BG/BC/BH ± /BH /BG/BV/C1/BV/BT/C4/C7 /BL/BL /C7/BU/C4/CG /BC /D4/D4→/C3±/C3 /BC/CBπ∓π /B7π−/BD/BG/BC/BJ ± /BH /BG/BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC /D4/D4→/C3±/B4 /C3 /BC/B5π∓π /B7π−/BD/BG/BD/BI ± /BE /BG/BU/BX/CA/CC/C1/C6 /BL/BH /C7/BU/C4/CG /BC /D4/D4→ /C3 /C3πππ/BD/BG/BD/BI ± /BK /B7/BJ − /BH /BJ/BC/BC /BH/BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BG/BD/BF ± /BH /BH/CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /D2/C3 /BC/CB /C3 /BC/CBπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BH/BL ± /BH /BI/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π ππγ /C5/C7/BW/BXππγ /C5/C7/BW/BXππγ /C5/C7/BW/BXππγ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BL/BC± /BD/BE /BD/BF/BL/BC± /BD/BE/BD/BF/BL/BC± /BD/BE /BD/BF/BL/BC± /BD/BE/BE/BF/BH± /BL/BD /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /B7π−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BE/BG± /BD/BC± /BD/BD /BH/BG/BJ /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BD/BG/BC/BD± /BD/BK /BJ, /BK/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→π /B7π−γγ/BD/BG/BF/BE± /BK /BK/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→π /B7π−/BEγ/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BE/BC± /BE/BC /BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→ γπ /B7π−π /B7π−/BD/BG/BK/BL± /BD/BE /BF/BE/BJ/BC /BL/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5 /C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5/C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5 /C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BF/BJ. /BI± /BF. /BE /BE/BG/BL± /BF/BH /BD/BC, /BD/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA /BD/BG/BG/BH. /BL± /BH. /BJ /BI/BE± /BD/BK /BD/BC, /BD/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−π /BC/BD/BG/BG/BE ± /BD/BC /BG/BD/BC /BD/BC/BU/BT/C1 /BL/BK /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−π /BC/BD/BG/BG/BH ± /BK /BI/BL/BF /BD/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BG/BF/BF ± /BK /BE/BL/BI /BD/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−π /BC/BD/BG/BD/BF ± /BK /BH/BC/BC /BD/BC/BW/CD/BV/C0 /BK/BL /BT/CB/CC/BX /D4/D4→π /B7π−/C3±π∓/C3 /BC/BD/BG/BH/BF ± /BJ /BD/BJ/BC /BD/BC/CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /C3 /BC/CB /C3 /BC/CBπ /BC/D2/BD/BG/BD/BL ± /BD /BK/BK/BC/BC /BD/BC/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→ /C3 /B7 /C3 /BCπ−/D2/BD/BG/BE/BG ± /BF /BI/BE/BC /BD/BC/CA/BX/BX/CE/BX/CB /BK/BI /CB/C8/BX/BV /BI/BA/BI /D4 /D4→ /C3 /C3π /CG/BD/BG/BE/BD ± /BE /BD/BC/BV/C0/CD/C6/BZ /BK/BH /CB/C8/BX/BV /BKπ−/D4→ /C3 /C3π /D2/BD/BG/BG/BC /B7/BE /BC − /BD/BH /BD/BJ/BG /BD/BC/BX/BW /CF /BT/CA/BW/CB /BK/BE /BX /BV/BU/BT/C4 /C2/ψ→γ /C3 /B7/C3−π /BC/BD/BG/BG/BC /B7/BD /BC − /BD/BH /BD/BC/CB/BV/C0/BT/CA/CA/BX /BK/BC /C5/CA/C3/BE /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BG/BE/BH ± /BJ /BK/BC/BC /BD/BC, /BD/BE/BU/BT/C1/C4/C4/C7/C6 /BI/BJ /C0/BU/BV /BC /D4/D4→ /C3 /C3πππ/BD/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /CP/BC /B4/BL/BK/BC/B5 π /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BE/BU/CT/D7/D8 /AC/D8 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT /BU/D6/CT/CX/D8 /CF/CX/CV/D2/CT/D6/BA/BF/BW/CT/CR/CP /DD/CX/D2/CV /CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /CS/CX/D6/CT/CR/D8/D0/DD /D8/D3 /C3 /B7/C3−π /BC/BA/BG/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /B4 /C3 /C3 /B5/CBπ /B8/B4 /C3π /B5/CB /C3 /B8/CP /D2 /CS /CP/BC /B4/BL/BK/BC/B5 π /BA/BH/BY /D6/D3/D1 /AC/D8 /D8/D3 /D8/CW/CT /CP/BC /B4/BL/BK/BC/B5 π /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA /BV/CP/D2/D2/D3/D8 /D6/D9/D0/CT /D3/D9/D8 /CP /CP/BC /B4/BL/BK/BC/B5 π /BD /B7/B7/D4/CP /D6/D8/CX/CP/D0/DB /CP/DA/CT/BA/BI/BX/DC/CR/D0/D9/CS/CT/CS /CU/D6/D3/D1 /CP/DA/CT/D6/CP/CV/CX/D2/CV /CQ /CT/CR/CP/D9/D7/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV /DB /D3/D9/D0/CS /CQ /CT /D1/CT/CP/D2/CX/D2/CV/D0/CT/D7/D7/BA/BJ/BU/CT/D7/D8 /AC/D8 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT /BU/D6/CT/CX/D8 /CF/CX/CV/D2/CT/D6/BA/BK/CC/CW/CX/D7 /D4 /CT/CP/CZ /CX/D2 /D8/CW/CT γρ /CR/CW/CP/D2/D2/CT/D0 /D1/CP /DD /D2/D3/D8 /CQ /CT /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 /BA/BL/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA/BD/BC/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/CS/CT/D2/D8/CX/CU/DD /D3/D2/D0/DD /D3/D2/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CX/D2 /D8/CW/CT /BD/BG/BC/BC/DF /BD/BH/BC/BC /D6/CP/D2/CV/CT/BA /BW/CP/D8/CP /CR/D3/D9/D0/CS/CP/D0/D7/D3 /D6/CT/CU/CT/D6 /D8/D3 η /B4/BD/BG/BJ/BH/B5 /BA/BD/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /BD/BE/BY /D6/D3/D1 /CQ /CT/D7/D8 /AC/D8 /D3/CU /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /B8 /BH/BC/B1 /C3∗/B4/BK/BL/BE/B5 /C3 /B8/BH /BC /B1 /CP/BC /B4/BL/BK/BC/B5 π /BA η /B4/BD/BG/BC/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BC/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BC/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BC/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BH/BD. /BD± /BF. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH/BD. /BD± /BF. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH/BD. /BD± /BF. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH/BD. /BD± /BF. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA /BX/D6/B9/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BAWEIGHTED AVERAGE 51.1 ±3.4 (Error scaled by 2.0) RATH 89 MPS 21.0BAI 90C MRK3AUGUSTIN 92 DM2 7.1BERTIN 95 OBLX 0.1BERTIN 97 OBLX 0.4CICALO 99 OBLX 0.1ADAMS 01B B852 0.5NICHITIU 02 OBLX 0.0ANDO 86 SPEC 8.2AUGUSTIN 90 DM2 0.0FUKUI 91C SPEC 3.9BOLTON 92B MRK3 0.1AMSLER 95F CBAR 12.2ALDE 97B GAM4 3.5MANAK 00A MPSAMSLER 04B CBAR 0.1AMSLER 04B CBAR 0.1χ2 57.3 (Confidence Level < 0.0001) 0 50 100 150 200 η /B4/BD/BG/BC/BH/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 ηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BH/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BI± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH/BI± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BH/BH± /BD/BD /BL/BC/BC± /BF/BJ/BH /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /B7π−η/BH/BH± /BD/BE /BI. /BI± /BE. /BC/CZ /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /BCπ /BCγ/BK/BC± /BE/BD /BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2/BK/BH± /BD/BK /BE/BE/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BK/BI± /BD/BC /BT/C5/CB/C4/BX/CA /BL/BH /BY /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /BCπ /BCη/BG/BJ± /BD/BF /BD/BF/BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γηπ /B7π−/BH/BL± /BG /BY/CD/C3/CD/C1 /BL/BD /BV /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ηπ /B7π−/D2/BH/BF± /BD/BD /BD/BG/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π−/BF/BD± /BJ /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4→ηπ /B7π−/D2 WEIGHTED AVERAGE 56±5 (Error scaled by 1.8) ANDO 86 SPEC 13.0AUGUSTIN 90 DM2 0.1FUKUI 91C SPEC 0.5BOLTON 92B MRK3 0.5AMSLER 95F CBAR 8.9ALDE 97B GAM4 2.6MANAK 00A MPS 1.3AMSLER 04B CBAR 0.0AMSLER 04B CBAR 0.0χ2 26.8 (Confidence Level = 0.001) 0 50 100 150 200 η /B4/BD/BG/BC/BH/B5 /DB/CX/CS/D8/CW ηππ /D1/D3 /CS/CT /B4/C5/CT/CE/B5/C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5 /C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5/C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5 /C3 /C3π /C5/C7/BW/BX /B4 /CP/BC /B4/BL/BK/BC/B5π /D3 /D6 /CS/CX/D6/CT/CR/D8 /C3 /C3π /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BG/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BK± /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BG/BK± /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BH/BD± /BI /BF/BI/BH/BD /BD/BH/C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BG/BE± /BD/BC± /BL /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→ /C3 /B7/C3−π /BC/D2/BH/BC± /BG /BV/C1/BV/BT/C4/C7 /BL/BL /C7/BU/C4/CG /BC /D4/D4→ /C3±/C3 /BC/CBπ∓π /B7π−/BG/BK± /BH /BD/BI/BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC/BA/BC /D4/D4→ /C3±/B4 /C3 /BC/B5π∓π /B7π−/BH/BC± /BG /BD/BI/BU/BX/CA/CC/C1/C6 /BL/BH /C7/BU/C4/CG /BC /D4/D4→ /C3 /C3πππ/BJ/BH± /BL /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BL/BD /B7/BI /BJ − /BF/BD /B7/BD /BH − /BF/BK /BD/BJ/BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BL± /BJ /BD/BJ/CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /D2/C3 /BC/CB /C3 /BC/CBπ /BC /BI/BG/BG /BI/BG/BG/BI/BG/BG /BI/BG/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BG/BC/BH/B5 WEIGHTED AVERAGE 48±4 (Error scaled by 2.1) RATH 89 MPS 17.5BAI 90C MRK3AUGUSTIN 92 DM2 8.8BERTIN 95 OBLX 0.2BERTIN 97 OBLX 0.0CICALO 99 OBLX 0.2ADAMS 01B B852 0.2NICHITIU 02 OBLX 0.2χ2 27.1 (Confidence Level = 0.000) 0 20 40 60 80 100 120 η /B4/BD/BG/BC/BH/B5 /DB/CX/CS/D8/CW /C3 /C3π /D1/D3 /CS/CT /B4 /CP/BC /B4/BL/BK/BC/B5 π /CS/D3/D1/CX/D2/CP/D2/D8/B5 ππγ /C5/C7/BW/BXππγ /C5/C7/BW/BXππγ /C5/C7/BW/BXππγ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BG± /BD/BK /BI/BG± /BD/BK/BI/BG± /BD/BK /BI/BG± /BD/BK/BE/BF/BH± /BL/BD /BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→π /B7π−π /B7π−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BD. /BC± /BK. /BK± /BK. /BK /BH/BG/BJ /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BD/BJ/BG± /BG/BG /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→π /B7π−γγ/BL/BC± /BE/BI /BD/BK/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→π /B7π−/BEγ/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BC± /BF/BC /BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→ γπ /B7π−π /B7π−/BD/BG/BG± /BD/BF /BF/BE/BJ/BC /BD/BL/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5 /C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5/C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5 /C3 /C3π /C5/C7/BW/BX /B4/D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BK. /BL± /BL. /BC /BE/BG/BL± /BF/BH /BE/BC, /BE/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA /BF/BG. /BE± /BD/BK. /BH /BI/BE± /BD/BK /BE/BC, /BE/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−π /BC/BL/BF± /BD/BG /BE/BL/BI /BE/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−π /BC/BD/BC/BH± /BD/BC /BI/BL/BF /BE/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3±π∓/BI/BE± /BD/BI /BH/BC/BC /BE/BC/BW/CD/BV/C0 /BK/BL /BT/CB/CC/BX /D4/D4→ /C3 /C3πππ/BD/BC/BC± /BD/BD /BD/BJ/BC /BE/BC/CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /C3 /BC/CB /C3 /BC/CBπ /BC/D2/BI/BI± /BE /BK/BK/BC/BC /BE/BC/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→ /C3 /B7 /C3 /BCπ−/D2/BI/BC± /BD/BC /BI/BE/BC /BE/BC/CA/BX/BX/CE/BX/CB /BK/BI /CB/C8/BX/BV /BI/BA/BI /D4 /D4→ /C3/C3π /CG/BI/BC± /BD/BC /BE/BC/BV/C0/CD/C6/BZ /BK/BH /CB/C8/BX/BV /BKπ−/D4→ /C3 /C3π /D2/BH/BH /B7/BE /BC − /BF/BC /BD/BJ/BG /BE/BC/BX/BW /CF /BT/CA/BW/CB /BK/BE /BX /BV/BU/BT/C4 /C2/ψ→γ /C3 /B7/C3−π /BC/BH/BC /B7/BF /BC − /BE/BC /BE/BC/CB/BV/C0/BT/CA/CA/BX /BK/BC /C5/CA/C3/BE /C2/ψ→γ /C3 /BC/CB /C3±π∓/BK/BC± /BD/BC /BK/BC/BC /BE/BC, /BE/BE/BU/BT/C1/C4/C4/C7/C6 /BI/BJ /C0/BU/BV /BC/BA/BC /D4/D4→ /C3 /C3πππ/BD/BF/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /CP/BC /B4/BL/BK/BC/B5 π /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BG/BY /D6/D3/D1ηπ /B7π−/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /B9 /D1/CP/CX/D2/D0/DD /CP/BC /B4/BL/BK/BC/B5 π /B9 /D2/D3 /D7/D4/CX/D2/DF /D4/CP /D6/CX/D8 /DD /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /CP/DA/CP/CX/D0/B9/CP/CQ/D0/CT/BA/BD/BH/BW/CT/CR/CP /DD/CX/D2/CV /CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /CS/CX/D6/CT/CR/D8/D0/DD /D8/D3 /C3 /B7/C3−π /BC/BA/BD/BI/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /B4 /C3 /C3 /B5/CBπ /B8/B4 /C3π /B5/CB /C3 /B8/CP /D2 /CS /CP/BC /B4/BL/BK/BC/B5 π /BA/BD/BJ/BY /D6/D3/D1 /AC/D8 /D8/D3 /D8/CW/CT /CP/BC /B4/BL/BK/BC/B5 π /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /B8 /CQ/D9/D8 /CP/BC /B4/BL/BK/BC/B5 π /BD /B7/B7/CR/CP/D2/D2/D3/D8 /CQ /CT /CT/DC/CR/D0/D9/CS/CT/CS/BA/BD/BK/CC/CW/CX/D7 /D4 /CT/CP/CZ /CX/D2 /D8/CW/CT γρ /CR/CW/CP/D2/D2/CT/D0 /D1/CP /DD /D2/D3/D8 /CQ /CT /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 /BA/BD/BL/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA/BE/BC/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/CS/CT/D2/D8/CX/CU/DD /D3/D2/D0/DD /D3/D2/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CX/D2 /D8/CW/CT /BD/BG/BC/BC/DF /BD/BH/BC/BC /D6/CP/D2/CV/CT/BA /BW/CP/D8/CP /CR/D3/D9/D0/CS/CP/D0/D7/D3 /D6/CT/CU/CT/D6 /D8/D3 η /B4/BD/BG/BJ/BH/B5 /BA/BE/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /BE/BE/BY /D6 /D3 /D1 /CQ /CT /D7 /D8/AC /D8 /D8 /D3/BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /B8 /BH/BC/B1 /C3∗/B4/BK/BL/BE/B5 /C3 /B8/BH /BC /B1 /CP/BC /B4/BL/BK/BC/B5 π /BA η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3 /C3π /D7/CT/CT/D2/A0/BEηππ /D7/CT/CT/D2/A0/BF /CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2/A0/BG η /B4ππ /B5/CB /B9/DB /CP/DA/CT /D7/CT/CT/D2/A0/BH /CU/BC /B4/BL/BK/BC/B5η /D7/CT/CT/D2/A0/BI /BGπ /D7/CT/CT/D2/A0/BJ ρρ < /BH/BK /B1 /BL/BL/BA/BK/BH/B1/A0/BKγγ/A0/BLρ /BCγ/A0/BD/BCφγ/A0/BD/BD /C3∗/B4/BK/BL/BE/B5 /C3 /D7/CT/CT/D2 η /B4/BD/BG/BC/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BC/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BC/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BC/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BH /BL/BC /BE/BF, /BE/BG/BT/C0/C7/C0/BX /BC/BH /BV/C4/BX/BE /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BK /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BK /BB/A0/A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BK /BB/A0 /A0/parenleftbig ηππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BL/BH< /BC. /BC/BL/BH< /BC. /BC/BL/BH< /BC. /BC/BL/BH/BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BZ /C4/BF /BD/BK/BF/DF /BE/BC/BE /CT /B7/CT−→/CT /B7/CT−ηπ /B7π−/A0/parenleftbig ρ /BCγ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BK /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BK /BB/A0/A0/parenleftbig ρ /BCγ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BK /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH /BL/BH /BT/C4 /CC/C0/C7/BY/BY /BK/BG /BX /CC /BT/CB/CB /CT /B7/CT−→/CT /B7/CT−π /B7π−γ/BE/BF/CD/D7/CX/D2/CV η /B4/BD/BG/BC/BH/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /BD/BG/BD/BC /C5/CT/CE /CP/D2/CS /BH/BD /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/BG/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D8 /D3 /C3 /BC/CB /C3±π∓/BA η /B4/BD/BG/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BL± /BC. /BG/BK /BE/BH/BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4→ π /B7π−π /B7π−η < /BC. /BH /BL/BC /BX/BW /CF /BT/CA/BW/CB /BK/BF /BU /BV/BU/BT/C4 /C2/ψ→ηππγ < /BD. /BD /BL/BC /CB/BV/C0/BT/CA/CA/BX /BK/BC /C5/CA/C3/BE /C2/ψ→ηππγ < /BD. /BH /BL/BH /BY /C7/CB/CC/BX/CA /BI/BK /BU /C0/BU/BV /BC/BA/BC /D4/D4/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BL /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD/BD± /BC. /BC/BI/BG /BC. /BD/BD/BD± /BC. /BC/BI/BG/BC. /BD/BD/BD± /BC. /BC/BI/BG /BC. /BD/BD/BD± /BC. /BC/BI/BG/BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BD/BH /BE/BI/BU/BX/CA/CC/C1/C6 /BL/BH /C7/BU/C4/CG /BC /D4/D4→ /C3 /C3πππ ∼ /BC. /BK /BH/BC/BC /BE/BI/BW/CD/BV/C0 /BK/BL /BT/CB/CC/BX /D4/D4→ π /B7π−/C3±π∓/C3 /BC ∼ /BC. /BJ/BH /BE/BI/CA/BX/BX/CE/BX/CB /BK/BI /CB/C8/BX/BV /BI/BA/BI /D4 /D4→ /C3/C3π /CG/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BD/BC /BT/BU/BX/C4/BX /BL/BK /BX /BV/BU/BT/CA /BC /D4 /D4→ηπ /BCπ /BCπ /BC/BC. /BD/BL± /BC. /BC/BG /BE/BE/BC/BC /BE/BJ/BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BC. /BH/BI± /BC. /BC/BG± /BC. /BC/BF /BE/BJ/BT/C5/CB/C4/BX/CA /BL/BH /BY /BV/BU/BT/CA /BC /D4/D4→ π /B7π−π /BCπ /BCη/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BD± /BC. /BD/BE /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /CB/C8/BX/BV /BC/BA/BC /D4/D4→ ηπ /B7π−π /B7π−/BC. /BD/BH± /BC. /BC/BG /BL/BC/BK/BE /C5/BT/C6/BT/C3 /BC/BC /BT /C5/C8/CB /BD/BKπ−/D4→ηπ /B7π−/D2/BC. /BJ/BC± /BC. /BD/BE± /BC. /BE/BC /BE/BK/BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π−/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BL /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH/BE± /BC. /BC/BC/BF/BK /BC. /BC/BD/BH/BE± /BC. /BC/BC/BF/BK/BC. /BC/BD/BH/BE± /BC. /BC/BC/BF/BK /BC. /BC/BD/BH/BE± /BC. /BC/BC/BF/BK /BE/BL/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→γγπ /B7π−/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BD± /BC. /BC/BG /BE/BE/BC/BC /BT/C4/BW/BX /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig η /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BE± /BC. /BC/BJ /BF/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /C1 /CB/C8/BX/BV /BC. /BL/DF/BD. /BE /D4/D4→η /BFπ /BC/A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH/BK< /BC. /BH/BK< /BC. /BH/BK< /BC. /BH/BK/BL/BL/BA/BK/BH /BE/BH, /BF/BD/BT/C5/CB/C4/BX/CA /BC/BG /BU /BV/BU/BT/CA /BC /D4/D4/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BG± /BC. /BC/BE/BG /BF/BE/BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2 /BI/BG/BH /BI/BG/BH/BI/BG/BH /BI/BG/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BG/BC/BH/B5 /B8 /CU/BD /B4/BD/BG/BE/BC/B5 /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig φγ/parenrightbig/BB/A0/parenleftbig ρ /BCγ/parenrightbig/A0/BD/BC /BB/A0/BL/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ/BJ /BL/BH /BF/BF/BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγ /C3 /B7/C3−/BE/BH/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BI/BJ /D3/D2 /D4/D4→ /C3 /C3π /BA/BE/BI/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /CP/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /CX/D2/D8/D3 /C3 /C3 /BA/BE/BJ/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /CP/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /CX/D2/D8/D3 ηπ /BA/BE/BK/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /CP/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /CX/D2/D8/D3 ηπ /BA/BE/BL/CD/D7/CX/D2/CV /BU/B4 /C2/ψ→γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π /B5/BP/BG. /BE× /BD/BC− /BF/CP/D2/CS /BU/B4 /C2/ψ→γη /B4/BD/BG/BC/BH/B5 → γγρ /BC/B5/BP/BI. /BG× /BD/BC− /BH/CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT γρ /BC/D7/CX/CV/D2/CP/D0 /CS/D3 /CT/D7 /D2/D3/D8 /CR/D3/D1/CT /CU/D6/D3/D1 /D8/CW/CT /CU/BD /B4/BD/BG/BE/BC/B5 /BA/BF/BC/CD/D7/CX/D2/CV /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /CS/CP/D8/CP/BA/BF/BD/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 /CS/CT/CR/CP /DD/D7 /CP /D6/CT /D7/CP/D8/D9/D6/CP/D8/CT/CS /CQ /DD /D8/CW/CT ππη /B8 /C3 /C3π /CP/D2/CSρρ /D1/D3 /CS/CT/D7/BA/BF/BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA/BF/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /BU/B4 /C2/ψ→η /B4/BD/BG/BC/BH/B5 γ→φγγ /B5< /BC. /BK/BE× /BD/BC− /BG/CP/D2/CS /BU/B4 /C2/ψ→ η /B4/BD/BG/BC/BH/B5 γ→ρ /BCγγ /B5/BP /B4 /BD . /BC/BJ± /BC. /BD/BJ± /BC. /BD/BD/B5× /BD/BC− /BG/BA η /B4/BD/BG/BC/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BC/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BC/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BC/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BX /C8/CA /BW/BJ/BJ /BC/BF/BE/BC/BC/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C0/C7/C0/BX /BC/BH /C8/CA /BW/BJ/BD /BC/BJ/BE/BC/BC/BD /CA/BA /BT/CW/D3/CW/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BC/BG/BU /BX/C8/C2 /BV/BF/BF /BE/BF /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/C2 /C8/C4 /BU/BH/BL/BG /BG/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C8/C4 /BU/BH/BG/BH /BE/BI/BD /BY/BA /C6/CX/CR/CW/CX/D8/CX/D9 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/BZ /C8/C4 /BU/BH/BC/BD /BD /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BD/BU /C8/C4 /BU/BH/BD/BI /BE/BI/BG /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /C6/C8 /BT/BI/BL/BC /BH/BI/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C5/BT/C6/BT/C3 /BC/BC/BT /C8/CA /BW/BI/BE /BC/BD/BE/BC/BC/BF /C2/BA/C2/BA /C5/CP/D2/CP/CZ /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/C1 /C8/C4 /BU/BG/BI/BK /BF/BC/BG /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/C1 /BL/BL /C8/C4 /BU/BG/BG/BI /BF/BH/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C1/BV/BT/C4/C7 /BL/BL /C8/C4 /BU/BG/BI/BE /BG/BH/BF /BV/BA /BV/CX/CR/CP/D0/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BK/BX /C6/C8 /BU/BH/BD/BG /BG/BH /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/BV /C8/C4 /BU/BG/BG/BC /BE/BD/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BJ/BU /C8 /BT/C6 /BI/BC /BF/BK/BI /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BC /BG/BH/BK/BA/BU/BX/CA/CC/C1/C6/BL/BJ /C8/C4 /BU/BG/BC/BC /BE/BE/BI /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BY /C8/C4 /BU/BF/BH/BK /BF/BK/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/CC/C1/C6 /BL/BH /C8/C4 /BU/BF/BI/BD /BD/BK/BJ /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/BZ/BZ /BL/BH /C8/C4 /BU/BF/BH/BF /BF/BJ/BK /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C8/C6/C8/C1/B8 /CF /BT/CB/C0/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /C8/CA /BW/BG/BI /BD/BL/BH/BD /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2/B8 /BZ/BA /BV/D3/D7/D1/CT /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C4 /CC/C7/C6 /BL/BE/BU /C8/CA/C4 /BI/BL /BD/BF/BE/BK /CC/BA /BU/D3/D0/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CD/C3/CD/C1 /BL/BD/BV /C8/C4 /BU/BE/BI/BJ /BE/BL/BF /CB/BA /BY /D9/CZ/D9/CX /CT/D8 /CP/D0/BA /B4/CB/CD/BZ/C1/B8 /C6/BT /BZ/C7/B8 /C3/BX/C3/B8 /C3/CH/C7/CC/B7/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /C8/CA /BW/BG/BE /BD/BC /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BC/BV /C8/CA/C4 /BI/BH /BE/BH/BC/BJ /CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C8/CA /BW/BG/BD /BD/BG/BD/BC /BW/BA/C5/BA /BV/D3/AB/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 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/BH/BH /BJ/BJ/BL /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BY/C4/C7/CA/B8 /C1/C6/BW/B7/B5 /C2/C8/BT/C4 /CC/C0/C7/BY/BY /BK/BG/BX /C8/C4 /BD/BG/BJ/BU /BG/BK/BJ /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BW /CF /BT/CA/BW/CB /BK/BF/BU /C8/CA/C4 /BH/BD /BK/BH/BL /BV/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5/BX/BW /CF /BT/CA/BW/CB /BK/BE/BX /C8/CA/C4 /BG/BL /BE/BH/BL /BV/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5/BT/D0/D7/D3 /C8/CA/C4 /BH/BC /BE/BD/BL /BV/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5/CB/BV/C0/BT/CA/CA/BX /BK/BC /C8/C4 /BL/BJ/BU /BF/BE/BL /BW/BA/C4/BA /CB/CR/CW/CP /D6/D6/CT /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BY /C7/CB/CC/BX/CA /BI/BK/BU /C6/C8 /BU/BK /BD/BJ/BG /C5/BA /BY /D3/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 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/BU/C1/CA/C5/B7/B5/BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BG /CB/C2/C6/C8 /BF/BL /BJ/BF/BH /CB/BA /BU/CX/D8 /DD/D9/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BL /BD/BD/BI/BH/BA/BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /CI/C8/C0/CH /BV/BD/BI /BD/BD/BL /C8 /BA /BZ/CP/DA/CX/D0/D0/CT/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C8 /BT/BW/C7/B7/B5/BW/C1/C7/C6/C1/CB/C1 /BK/BC /C6/C8 /BU/BD/BI/BL /BD /BV/BA /BW/CX/D3/D2/CX/D7/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/BT/BW/CA/B8 /BV/BW/BX/BY/B7/B5/BW/BX/BY /C7/C1/CG /BJ/BE /C6/C8 /BU/BG/BG /BD/BE/BH /BV/BA /BW/CT/CU/D3/CX/DC /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B5/BW/CD/BU/C7/BV /BJ/BE /C6/C8 /BU/BG/BI /BG/BE/BL /C2/BA /BW/D9/CQ /D3 /CR /CT/D8 /CP/D0/BA /B4/C8 /BT/CA/C1/CB/B8 /C4/C1/CE/C8/B5/C4/C7/CA/CB/CC /BT/BW /BI/BL /C6/C8 /BU/BD/BG /BI/BF /BU/BA /C4/D3 /D6/D7/D8/CP/CS /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B5 /CU/BD /B4/BD/BG/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BD /B7/B7/B5/CB/CT/CT /D8/CW/CT /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 η /B4/BD/BG/BC/BH/B5 /BA /CU/BD /B4/BD/BG/BE/BC/B5 /C5/BT/CB/CB /CU/BD /B4/BD/BG/BE/BC/B5 /C5/BT/CB/CB/CU/BD /B4/BD/BG/BE/BC/B5 /C5/BT/CB/CB /CU/BD /B4/BD/BG/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE/BI. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE/BI. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BE/BI. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE/BI. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD/BG/BF/BG ± /BH± /BH /BD/BF/BF /BD/BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/BD/BG/BE/BI ± /BI /BJ/BD/BD /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BL/BD/BA/BE /CT /B7/CT−→/C3 /BC/CB /C3±π∓/B7 /CG/BD/BG/BE/BC ± /BD/BG /BF/BI/BH/BD /C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BD/BG/BE/BK ± /BG± /BE /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BD/BG/BE/BI ± /BD /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4/C3 /BC/CB /C3±π∓/BD/BG/BE/BH ± /BK /BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC/BA/BC /D4/D4→/C3±/B4 /C3 /BC/B5π∓π /B7π−/BD/BG/BF/BH ± /BL /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BD/BG/BF/BC ± /BG /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX /C7/C5/BX/BZ /BK/BH/B8/BF/BC/BC π /B7/D4 /B8 /D4/D4→ π /B7/D4 /B8 /D4/D4 /B4 /C3 /C3π /B5/BD/BG/BI/BE ± /BE/BC /BF/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BD/BG/BG/BF /B7 /BJ − /BI /B7 /BF − /BE /BD/BD/BC/BC /BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BG/BE/BH ± /BD/BC /BD/BJ /BU/BX/C0/CA/BX/C6/BW /BK/BL /BV/BX/C4/C4 γγ→ /C3 /BC/CB /C3±π∓/BD/BG/BG/BE ± /BH /B7/BD /BC − /BD/BJ /BD/BD/BD /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/B8ω /C3 /C3π/BD/BG/BE/BF ± /BG /BZ/C1/BW /BT/C4 /BK/BJ /BU /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−/C3 /C3π/BD/BG/BD/BJ ± /BD/BF /BD/BF /BT/C1/C0/BT/CA/BT /BK/BI /BV /CC/C8/BV /CT /B7/CT−→/CT /B7/CT−/C3 /C3π/BD/BG/BE/BE ± /BF /BV/C0/BT /CD/CE /BT /CC /BK/BG /CB/C8/BX/BV /C1/CB/CA /BF/BD/BA/BH /D4/D4/BD/BG/BG/BC ± /BD/BC /BG/BU/CA/C7/C5/BU/BX/CA/BZ /BK/BC /CB/C8/BX/BV /BD/BC/BCπ−/D4→ /C3 /C3π /CG/BD/BG/BE/BI ± /BI /BE/BE/BD /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3π /D2/BD/BG/BE/BC ± /BE/BC /BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF/BC. /BK± /BC. /BL /BH/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3 /B7π−/B5 /D4/CU/CP/D7/D8/BD/BG/BF/BF. /BG± /BC. /BK /BH/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3−π /B7/B5 /D4/CU/CP/D7/D8/BD/BG/BE/BL ± /BF /BF/BK/BL /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /C3 /C3π /D4/D4/BD/BG/BE/BH ± /BE /BD/BH/BE/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG /C7/C5/BX/BZ /BK/BHπ /B7/D4 /B8 /D4/D4→/B4π /B7/B8 /D4 /B5/B4 /C3 /C3π /B5 /D4 ∼ /BD/BG/BE/BC /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BG /CB/C8/BX/BV /BF/BE /C3−/D4→/C3 /B7/C3−π /BC/CH/BD/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /CP /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BH/BH /C5/CT/CE/BA /BE/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL/BA/BF/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /C3∗/B4/BK/BL/BE/B5 /C3 /BD /B7/B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BG/C5/CP/D7/D7 /CT/D6/D6/D3 /D6 /CX/D2/CR/D6/CT/CP/D7/CT/CS /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6 /CP/BC /B4/BL/BK/BC/B5 /D1/CP/D7/D7 /CR/D9/D8 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/BH/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA /CU/BD /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0/CU/BD /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BG. /BL± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BG. /BL± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BG. /BL± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BG. /BL± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BD± /BD/BG /BJ/BD/BD /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C0 /BW/C4/C8/C0 /BL/BD/BA/BE /CT /B7/CT−→/C3 /BC/CB /C3±π∓/B7 /CG/BI/BD± /BK /BF/BI/BH/BD /C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BF/BK± /BL± /BI /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→/C3 /B7/C3−π /BC/D2/BH/BK± /BG /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4/C3 /BC/CB /C3±π∓/BG/BH± /BD/BC /BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC/BA/BC /D4/D4→/C3±/B4 /C3 /BC/B5π∓π /B7π−/BL/BC± /BE/BH /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2/BH/BK± /BD/BC /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX /C7/C5/BX/BZ /BK/BH/B8/BF/BC/BC π /B7/D4 /B8 /D4/D4→ π /B7/D4 /B8 /D4/D4 /B4 /C3 /C3π /B5/BD/BE/BL± /BG/BD /BJ/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BI/BK /B7/BE /BL − /BD/BK /B7/BK − /BL /BD/BD/BC/BC /BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BG/BE± /BE/BE /BD/BJ /BU/BX/C0/CA/BX/C6/BW /BK/BL /BV/BX/C4/C4 γγ→ /C3 /BC/CB /C3±π∓/BG/BC /B7/BD /BJ − /BD/BF± /BH /BD/BD/BD /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ω /C3 /C3π/BF/BH /B7/BG /BJ − /BE/BC /BD/BF /BT/C1/C0/BT/CA/BT /BK/BI /BV /CC/C8/BV /CT /B7/CT−→/CT /B7/CT−/C3 /C3π/BG/BJ± /BD/BC /BV/C0/BT /CD/CE /BT /CC /BK/BG /CB/C8/BX/BV /C1/CB/CA /BF/BD/BA/BH /D4/D4/BI/BE± /BD/BG /BU/CA/C7/C5/BU/BX/CA/BZ /BK/BC /CB/C8/BX/BV /BD/BC/BCπ−/D4→ /C3 /C3π /CG/BG/BC± /BD/BH /BE/BE/BD /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3π /D2/BI/BC± /BE/BC /BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4 /BI/BG/BI /BI/BG/BI/BI/BG/BI /BI/BG/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BD /B4/BD/BG/BE/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BK. /BJ± /BE. /BL /BK/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3 /B7π−/B5 /D4/CU/CP/D7/D8/BH/BK. /BK± /BF. /BF /BK/CB/C7/CB/BT /BL/BL /CB/C8/BX/BV /D4/D4→ /D4/D7/D0/D3 /DB/B4 /C3 /BC/CB /C3−π /B7/B5 /D4/CU/CP/D7/D8/BH/BK± /BK /BF/BK/BL /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /C3 /C3π /D4/D4/BI/BE± /BH /BD/BH/BE/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG /C7/C5/BX/BZ /BK/BHπ /B7/D4 /B8 /D4/D4→/B4π /B7/B8 /D4 /B5/B4 /C3 /C3π /B5 /D4 ∼ /BH/BC /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BG /CB/C8/BX/BV /BF/BE /C3−/D4→/C3 /B7/C3−π /BC/CH/BI/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL/BA/BJ/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /C3∗/B4/BK/BL/BE/B5 /C3 /BD /B7/B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BK/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA /CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3π /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CS/D3/D1/CX/D2/CP/D2/D8/A0/BFηππ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/A0/BG /CP/BC /B4/BL/BK/BC/B5π/A0/BHππρ/A0/BI /BGπ/A0/BJρ /BCγ/A0/BKφγ /D7/CT/CT/D2 /CU/BD /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BD /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BD /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BD /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL± /BC. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD. /BL± /BC. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD. /BL± /BC. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD. /BL± /BC. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BF. /BE± /BC. /BI± /BC. /BJ /BD/BF/BF /BL, /BD/BC/BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/BF. /BC± /BC. /BL± /BC. /BJ /BD/BD, /BD/BE/BU/BX/C0/CA/BX/C6/BW /BK/BL /BV/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−/C3 /BC/CB /C3π/BE. /BF /B7/BD. /BC − /BC. /BL± /BC. /BK /C0/C1/C4/C4 /BK/BL /C2/BT/BW/BX /CT /B7/CT−→/CT /B7/CT−/C3±/C3 /BC/CBπ∓/BD. /BF± /BC. /BH± /BC. /BF /BT/C1/C0/BT/CA/BT /BK/BK /BU /CC/C8/BV /CT /B7/CT−→/CT /B7/CT−/C3±/C3 /BC/CBπ∓/BD. /BI± /BC. /BJ± /BC. /BF /BD/BD, /BD/BF/BZ/C1/BW /BT/C4 /BK/BJ /BU /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−/C3 /C3π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BC /BL/BH /C2/BX/C6/C6/C1 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CT /B7/CT−/C3 /C3π/BL/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /CP /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BH/BH /C5/CT/CE/BA /BD/BC/CC/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D4 /CP /D6/CP/D1/CT/D8/CT/D6 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /CX/D7 /BL/BE/BI ± /BJ/BK /C5/CT/CE/BA /BD/BD/BT/D7/D7/D9/D1/CT /CP ρ /B9/D4 /D3/D0/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/BD/BE/BTφ /B9/D4 /D3 /D0 /CT/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CV/CX/DA/CT/D7 /CR/D3/D2/D7/CX/CS/CT/D6/CP/CQ/D0/DD /D7/D1/CP/D0/D0/CT/D6 /DB/CX/CS/D8/CW/D7/BA/BD/BF/C8/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /CS/CX/DA/CX/CS/CT/CS /CQ /DD/BE /BA /CU/BD /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BD /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BD /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BI± /BC. /BC/BI /BU/CA/C7/C5/BU/BX/CA/BZ /BK/BC /CB/C8/BX/BV /BD/BC/BCπ−/D4→ /C3 /C3π /CG/BC. /BK/BI± /BC. /BD/BE /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4→ /C3 /C3π /D2/A0/parenleftbig ππρ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ππρ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ππρ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig ππρ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF /BL/BH /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4 < /BE. /BC /BW /BT/C0/C4 /BI/BJ /C0/BU/BV /BD/BA/BI/DF/BG/BA/BE π−/D4/A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ηππ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD< /BC. /BD< /BC. /BD< /BC. /BD/BL/BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /BU /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ηπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BH± /BC. /BJ/BH /C3 /C7/C8/C3/BX /BK/BL /C5/CA/C3/BF /C2/ψ→ωηππ /B4 /C3 /C3π /B5 < /BC. /BI /BL/BC /BZ/C1/BW /BT/C4 /BK/BJ /C5/CA/C3/BE /CT /B7/CT−→/CT /B7/CT−ηπ /B7π− < /BC. /BH /BL/BH /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4/BD. /BH± /BC. /BK /BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV /BC/BA/BJ /D4/D4/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig ηππ/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BD> /BC. /BD> /BC. /BD> /BC. /BD/BL/BC /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /BU /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηπ /BCπ /BC/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /CX/D2 /CT/CX/D8/CW/CT/D6 /D1/D3 /CS/CT /BT/C6/BW/C7 /BK/BI /CB/C8/BX/BV /BKπ−/D4/D2/D3/D8 /D7/CT/CT/D2 /CX/D2 /CT/CX/D8/CW/CT/D6 /D1/D3 /CS/CT /BV/C7/CA/BW/BX/C6 /BJ/BK /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4/BC. /BG± /BC. /BE /BW/BX/BY /C7/C1/CG /BJ/BE /C0/BU/BV /BC/BA/BJ /D4/D4→ /BJπ /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BL/BC /BL/BH /BW/C1/C7/C6/C1/CB/C1 /BK/BC /C0/BU/BV /BGπ−/D4/A0/parenleftbig/C3 /C3π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/bracketrightbig/A0/BD /BB/B4/A0/BE /B7/A0/BG /B5 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC 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ηπ/parenrightbig/BP/BC. /BE/BG± /BC. /BC/BJ /CU/D3 /D6 /CP/BC /B4/BL/BK/BC/B5 /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD± /BC. /BC/BD/BC. /BC/BG± /BC. /BC/BD± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD± /BC. /BC/BD/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/CU /CU/BD /B4/BD/BG/BE/BC/B5 /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BI/BK /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BG /C7/C5/BX/BZ /BK/BHπ /B7/D4/A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI/BE< /BC. /BI/BE< /BC. /BI/BE< /BC. /BI/BE/BL/BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BZ /C7/C5/BX/BZ /BK/BHπ /D4→ /BGπ /CG/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BK /BL/BH /BD/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BV /CB/C8/BX/BV /BF/BC/BC /D4/D4→ /D4/D4π /B7π−γ/BD/BH/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D8/CW/CT /C3/C3π /D1/D3 /CS/CT /CU/D6/D3/D1 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL/BA/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 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/CC/BX /B4/BD/BG/BC/BC/DF /BD/BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BK/BE± /BE/BF± /BJ/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BD/BF/BH/BC± /BE/BC± /BE/BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BD/BG/BC/BC± /BH/BC± /BD/BF/BC /BD/BA/BE/C5 /BD/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BD/BG/BH/BC± /BD/BC /BE/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/BD/BF/BJ/BF± /BJ/BC /BD/BJ/BJ /BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /BD. /BE/DF/BD. /BF/BK /CT /B7/CT−→ ωπ /B7π−/BD/BF/BJ/BC± /BE/BH /BH/BC/BL/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C0 /CB/C8/BX/BV /BC/BA/BC /D4 /D4→ωπ /BCπ /BCπ /BC/BD/BG/BC/BC /B7/BD /BC /BC − /BE/BC/BC /BG/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→π /B7π−π /BC ∼ /BD/BG/BC/BC /BH/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ωπ /B7π− ∼ /BD/BG/BI/BC /BI/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ /C3 /B7/C3−/BD/BG/BG/BC± /BJ/BC /BJ/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BD/BG/BD/BL± /BF/BD /BF/BD/BH /BK/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BE/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C7/CA/BW/C1/BX/CA /BK/BD /CP/D2/CS /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS /BT/C6/B9/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BF/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6 /D8/CW/CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/BG/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/CA/C3 /C7 /CE /BK/BJ/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BH/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BI/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /C1/CE /BT/C6/C7 /CE /BK/BD /CP/D2/CS /BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /BA/BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/D1 /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT ω /B8φ /D8/CP/CX/D0/D7/DB/CX/D8/CW /AC/DC/CT/CS /B4/B7/B8 − /B8/B7/B5 /D4/CW/CP/D7/CT/D7/BA ω /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BG/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BD/BK/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BD/BK/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B4/BD/BK/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B4/BD/BK/BC/DF /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BC± /BH/BC± /BD/BC/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BG/BH/BC± /BJ/BC± /BJ/BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BK/BJ/BC /B7/BH /BC /BC − /BF/BC/BC± /BG/BH/BC /BD/BA/BE/C5 /BL/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BD/BL/BL± /BD/BH /BD/BC/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/BD/BK/BK± /BG/BH /BD/BJ/BJ /BD/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /BD. /BE/DF/BD. /BF/BK /CT /B7/CT−→ ωπ /B7π−/BF/BI/BC /B7/BD /BC /BC − /BI/BC /BH/BC/BL/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C0 /CB/C8/BX/BV /BC/BA/BC /D4 /D4→ωπ /BCπ /BCπ /BC/BE/BG/BC± /BJ/BC /BD/BE/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BD/BJ/BG± /BH/BL /BF/BD/BH /BD/BF/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BD/BC/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C7/CA/BW/C1/BX/CA /BK/BD /CP/D2/CS /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS /BT/C6/B9/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BD/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6 /D8/CW/CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/BD/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/D1 /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT ω /B8φ /D8/CP/CX/D0/D7/DB/CX/D8/CW /AC/DC/CT/CS /B4/B7/B8 − /B8/B7/B5 /D4/CW/CP/D7/CT/D7/BA ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρπ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BEωππ /D7/CT/CT/D2/A0/BF /CQ/BD /B4/BD/BE/BF/BH/B5 π /D7/CT/CT/D2/A0/BG /CT /B7/CT−/D7/CT/CT/D2/A0/BHπ /BCγ ω /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BG/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BE± /BC. /BC/BH± /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−π /BCγ/BC. /BI/BH± /BC. /BD/BF± /BC. /BE/BD /BD/BA/BE/C5 /BD/BG, /BD/BH/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BI/BE/BH± /BC. /BD/BI/BC /BD/BI, /BD/BJ/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BC. /BG/BI/BI± /BC. /BD/BJ/BK /BD/BK, /BD/BL/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ /BD/BG/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA/BD/BH/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BD/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BJ/BY /D6/D3/D1 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /DB/CX/CS/D8/CW /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/BA/BD/BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/D1 /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT ω /B8φ /D8/CP/CX/D0/D7/DB/CX/D8/CW /AC/DC/CT/CS /B4/B7/B8 − /B8/B7/B5 /D4/CW/CP/D7/CT/D7/BA/BD/BL/BY /D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2/CX/CR /DB/CX/CS/D8/CW /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/BA/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL. /BJ± /BH. /BJ /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BD. /BL± /BD. /BL /BE/BC/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /BD. /BE/DF/BE. /BG /CT /B7/CT−→ωπ /B7π−/BE/BC/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6/D8 /CW /CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BH /A0/BG /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BH /A0/BG /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BH /A0/BG /BB/A0 /BE/A0/parenleftbig π /BCγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BH /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC/BF /B7/BC. /BJ/BC − /BC. /BJ/BH /BE/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→π /BCγ/BE/BD/CD/D7/CX/D2/CV /BD/BG/BE/BC /C5/CT/CE /CP/D2/CS /BE/BE/BC /C5/CT/CE /CU/D3 /D6 /D8/CW/CTω /B4/BD/BG/BE/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA ω /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC/BD± /BC. /BC/BE/BL /BE/BE/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ωπ /B7π−/A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BC± /BC. /BD/BI /BH/BC/BL/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C0 /CB/C8/BX/BV /BC/BA/BC /D4 /D4→ωπ /BCπ /BCπ /BC/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BL/BL± /BC. /BC/BE/BL /BE/BE/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BI. /BI /BD/BA/BE/C5 /BE/BF, /BE/BG/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BE/BF± /BD /BE/BE/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/BE/BE/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 ρπ /CP/D2/CSωππ /D3/D2/D0/DD /BA/BE/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA/BE/BG/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 ρπ /D3/D2/D0/DD /BA ω /B4/BD/BG/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω /B4/BD/BG/BE/BC/B5 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/BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BG/C1/D7/D3/D7/D4/CX/D2 /BC /D2/D3/D8 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BH/BY /D6/D3/D1 /D8/CW/CT /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/BA/BI/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA /CP/BC /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0 /CP/BC /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0/CP/BC /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0 /CP/BC /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BH± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BI/BH± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BI/BH± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BI/BH± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BI/BH± /BD/BH /BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓/BE/BI/BH± /BF/BC /BJ/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8 π /BCηη /B8π /BCπ /BCη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BI/BJ± /BD/BD /BK/BC/CZ /BK/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BD/BD/BC± /BD/BG /BF/BH/BE/BK/BC /BD/BD/BU/BT/C3/BX/CA /BC/BF /CB/C8/BX/BV /D4/D4→ωπ /B7π−π /BC/BL/BE± /BD/BI /BD/BE/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/BK/BD± /BE/BD /BL/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCπ /BCη/BE/BL/BE± /BG/BC /BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BK/BC± /BH /BU/BX/CA/CC/C1/C6 /BL/BK /BU /C7/BU/C4/CG /BC/BA/BC /D4/D4→ /C3±/C3/D7π∓/BE/BJ/BC± /BG/BC /BT/C5/CB/C4/BX/CA /BL/BG /BW /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/BE/BJ/BC± /BG/BC /BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→η /BEπ /BC/BE/BF/BC± /BF/BC /BX/CC/C3/C1/C6 /BK/BE /BV /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB ∼ /BE/BH/BC /C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BJ/BL± /BD/BC /BD/BC/BV/BT/CB/C7/C6 /BJ/BI/BJ/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BK/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BC/C1/D7/D3/D7/D4/CX/D2 /BC /D2/D3/D8 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BD/BD/BY /D6/D3/D1 /D8/CW/CT /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/BA/BD/BE/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA /CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BC /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπη /D7/CT/CT/D2/A0/BEπη/prime/B4/BL/BH/BK/B5 /D7/CT/CT/D2/A0/BF /C3 /C3 /D7/CT/CT/D2/A0/BGωππ /D7/CT/CT/D2 /A0/parenleftbig πη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig πη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig πη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig πη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BD/BI /BC. /BF/BH± /BC. /BD/BI/BC. /BF/BH± /BC. /BD/BI /BC. /BF/BH± /BC. /BD/BI /BD/BF/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BF± /BC. /BD/BL /BT/BU/BX/C4/BX /BL/BJ /BV /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCπ /BCη/prime/BD/BF/CD/D7/CX/D2/CV π /BCη /CU/D6/D3/D1 /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BK± /BC. /BE/BF /BC. /BK/BK± /BC. /BE/BF/BC. /BK/BK± /BC. /BE/BF /BC. /BK/BK± /BC. /BE/BF /BD/BF/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓/A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig πη/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BJ± /BE. /BF /BF/BH/BE/BK/BC /BD/BG/BU/BT/C3/BX/CA /BC/BF /CB/C8/BX/BV /D4/D4→ωπ /B7π−π /BC/BD/BG/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/D2 /D4/D4→ /CP/BC /B4/BD/BG/BH/BC/B5 /BCπ /BC/B8 /CP/BC /B4/BD/BG/BH/BC/B5 →ηπ /BC/CU/D6/D3/D1 /BT/BU/BX/C4/BX /BL/BI /BV /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV/D8/CW/CTωρ /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CU/D3 /D6 /D8/CW/CTωππ /D7/D8/CP/D8/CT/BA /CP/BC /B4/BD/BG/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BC 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/BG/BK/BD/BA/BU/BX/CA/CC/C1/C6 /BL/BK/BU /C8/C4 /BU/BG/BF/BG /BD/BK/BC /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BJ/BV /C8/C4 /BU/BG/BC/BG /BD/BJ/BL /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BI/BV /C6/C8 /BT/BI/BC/BL /BH/BI/BE /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BU /C8/C4 /BU/BF/BG/BE /BG/BF/BF /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BV /C8/C4 /BU/BF/BH/BF /BH/BJ/BD /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BW /C8/C4 /BU/BF/BH/BH /BG/BE/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BG/BW /C8/C4 /BU/BF/BF/BF /BE/BJ/BJ /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5 /C1/BZ/C2/C8/BV/BU/CD/BZ/BZ /BL/BG /C8/CA /BW/BH/BC /BG/BG/BD/BE /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B5/BX/CC/C3/C1/C6 /BK/BE/BV /C8/CA /BW/BE/BH /BE/BG/BG/BI /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CC/CD/BY/CC/CB/B8 /CE /BT/C6/BW/B5/C5/BT/CA/CC/C1/C6 /BJ/BK /C6/C8 /BU/BD/BF/BG /BF/BL/BE /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B5/BV/BT/CB/C7/C6 /BJ/BI /C8/CA/C4 /BF/BI /BD/BG/BK/BH /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C0/BX/C6/BZ /BC/BI /C8/CA /BW/BJ/BF /BC/BD/BG/BC/BD/BJ /C0/BA/B9/CH/BA /BV/CW/CT/D2/CV/B8 /BV/BA/B9/C3/BA /BV/CW/D9/CP/B8 /C3/BA/B9/BV/BA /CH /CP/D2/CV/C3/BT /CC /BT/BX/CE /BC/BH /C8 /BT/C6 /BI/BK /BH/BI/BJ /BT/BA/C4/BA /C3/CP/D8/CP/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BH/BL/BJ/BA/CA/C7/BW/CA/C1/BZ/CD/BX/CI /BC/BH /C8/CA /BW/BJ/BD /BC/BJ/BG/BC/BC/BK /CB/BA /CA/D3 /CS/D6/CX/CV/D9/CT/DE/B8 /C5/BA /C6/CP/D4/D7/D9/CR/CX/CP/D0/CT/BY/CD/CA/C5/BT/C6 /BC/BE /C8/C4 /BU/BH/BF/BK /BE/BI/BI /BT/BA /BY /D9/D6/D1/CP/D2/B8 /C4/BA /C4/CT/D7/D2/CX/CP/CZ/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/C0 /C8/C4 /BU/BG/BK/BK /BE/BE/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/CB/C7/C6/C1 /BL/BL /BX/C8/C2 /BV/BK /BF/BK/BH /BT/BA /C5/CP/D7/D3/D2/CX/BT/C5/CB/C4/BX/CA /BL/BK /CA/C5/C8 /BJ/BC /BD/BE/BL/BF /BV/BA /BT/D1/D7/D0/CT/D6 /BI/BG/BL /BI/BG/BL/BI/BG/BL /BI/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BG/BH/BC/B5 ρ /B4/BD/BG/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5/CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 /D8/CW/CT ρ /B4/BD/BJ/BC/BC/B5 /BA ρ /B4/BD/BG/BH/BC/B5 /C5/BT/CB/CBρ /B4/BD/BG/BH/BC/B5 /C5/BT/CB/CBρ /B4/BD/BG/BH/BC/B5 /C5/BT/CB/CBρ /B4/BD/BG/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BG/BI/BH± /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BI/BH± /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BI/BH± /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BI/BH± /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA ηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BL/BJ± /BD/BG /BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BD/BG/BE/BD± /BD/BH /BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ηπ /B7π−/BD/BG/BJ/BC± /BE/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/BD/BG/BG/BI± /BD/BC /BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ηπ /B7π−/D2/BD/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /D3/D2 /CT /B7/CT−→ηγ /B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /D3/D2 /CT /B7/CT−→ηπ /B7π−/BA/BE/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BA /CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS ρ /B4/BD/BJ/BC/BC/B5 /D1/CT/D7/D3/D2/D7 /CP/D7/D7/D9/D1/CT/CS/BA ωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BK/BE± /BD/BJ± /BE/BH /BE/BF/BK/BE /BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /BV/C5/BW/BE /CT /B7/CT→π /BCπ /BCγ/BD/BF/BG/BL± /BE/BH /B7/BD /BC − /BH /BF/BG/BD /BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /BU→ /BW /B4∗ /B5ωπ−/BD/BH/BE/BF± /BD/BC /BH/BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /BV/C4/BX/BE τ−→ωπ−ντ/BD/BG/BI/BF± /BE/BH /BI/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BD/BE/BH/BC /BJ/BT/CB/CC/C7/C6 /BK/BC /BV /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ωπ /BC/D4/BD/BE/BL/BC± /BG/BC /BJ/BU/BT/CA/BU/BX/CA /BK/BC /BV /CB/C8/BX/BV /BF/DF/BHγ /D4→ωπ /BC/D4/BF/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /CP/D2/CS /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT ωπ /BC/CP/D2/CSπ /B7π−/D1/CP/D7/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE /CP/D2/CS/BE/BG/BC /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/CD/D7/CX/D2/CV /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT ωπ−/D1/CP/D7/D7 /CS/CT/B9/D4 /CT/D2/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA/BH/C5/CP/D7/D7/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE/CP/D2/CS /BE/BF/BH /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BI/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BI /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /BA/BJ/C6/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS /CU/D6/D3/D1 /CQ/BD /B4/BD/BE/BF/BH/B5 /B8 /D2/D3/D8 /D4/D9/D6/CT /C2 /C8/BP/BD−/CT/AB/CT/CR/D8/BA/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BF/BH± /BG/BC /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BEπ−/BEπ /BCπ /B7/BD/BF/BH/BC± /BH/BC /BT /BV/C0/BT/CB/C7 /CE /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BG/BG/BL± /BG /BK/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BK/C6/D3/D8 /CR/D0/CT/CP /D6 /DB/CW/CT/D8/CW/CT/D6 /D8/CW/CX/D7 /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CW/CP/D7 /C1 /BP/BD /D3 /D6/BC /BA ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BE/BK ± /BD/BH /BL/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BD/BG/BC/BI ± /BD/BH /BK/BJ/CZ /BD/BC, /BD/BD/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BV/C4/BX/BE τ−→π−π /BCντ ∼ /BD/BF/BI/BK /BD/BE/BT/BU/BX/C4/BX /BL/BL /BV /BV/BU/BT/CA /BC/BA/BC /D4/CS→π /B7π−π−/D4/BD/BF/BG/BK ± /BF/BF /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF /BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BG/BD/BD ± /BD/BG /BD/BF/BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BD/BF/BJ/BC /B7/BL /BC − /BJ/BC /BT /BV/C0/BT/CB/C7 /CE /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BF/BH/BL ± /BG/BC /BD/BD/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BE/BK/BE ± /BF/BJ /BU/BX/CA/CC/C1/C6 /BL/BJ /BW /C7/BU/C4/CG /BC/BA/BC/BH /D4/D4→ /BEπ /B7/BEπ−/BD/BG/BE/BG ± /BE/BH /BU/C1/CB/BX/C4/C4/C7 /BK/BL /BW/C5/BE /CT /B7/CT−→π /B7π−/BD/BE/BI/BH. /BH± /BJ/BH. /BF /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BE/BL/BE ± /BD/BJ /BD/BG/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /C7/C4 /CH /BT /BC. /BI/BG/DF /BD. /BG /CT /B7/CT−→π /B7π−/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT τ−/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /CP/D2/CS /CB/BV/C0/BT/BX/C4 /BC/BH /BV /CP/D2/CS/CT /B7/CT−/CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/B8 /CP/D2/CS /BT/C4/C7/C1/CB/C1/C7 /BC/BH/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BD/BF /C5/CT/CE /CP/D2/CS /BE/BF/BH /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BU/BT/CA/BT /CC/BX /BL/BJ /C5 /BA/BD/BC/BY /D6/D3/D1 /D8/CW/CT /BZ/C7/CD/C6/BT/CA/C1/CB /BI/BK /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/CX/D3/D2 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/BD/BDρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE /CP/D2/CS /BE/BF/BH /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BEρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BK/BC /C5/CT/CE /CP/D2/CS /BE/BJ/BH /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BG/CD/D7/CX/D2/CV /CU/D3 /D6ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /BD/BI/BC/BC ± /BE/BC /CP/D2/CS /BF/BC/BC ± /BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BE/BE. /BK± /BI. /BH /BE/BJ/CZ /BD/BH/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→ /C3 /B7/C3−π /BC/BD/BH/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /C1/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT ω /B4/BD/BG/BE/BC/B5 /BA/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BC/BH± /BD/BL± /BJ /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /C3∗/B4/BK/BL/BE/B5 γ ρ /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BG/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BG/BC/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA ηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BI± /BG/BG /BD/BI/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/BE/BD/BD± /BF/BD /BD/BJ/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ηπ /B7π−/BE/BF/BC± /BF/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/BI/BC± /BD/BH /BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ηπ /B7π−/D2/BD/BI/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /D3/D2 /CT /B7/CT−→ηγ /B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /D3/D2 /CT /B7/CT−→ηπ /B7π−/BA/BD/BJ/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BA /CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS ρ /B4/BD/BJ/BC/BC/B5 /D1/CT/D7/D3/D2/D7 /CP/D7/D7/D9/D1/CT/CS/BA ωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BE/BL± /BG/BE± /BD/BC /BE/BF/BK/BE /BD/BK/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /BV/C5/BW/BE /CT /B7/CT→π /BCπ /BCγ/BH/BG/BJ± /BK/BI /B7/BG /BI − /BG/BH /BF/BG/BD /BD/BL/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /BU→ /BW /B4∗ /B5ωπ−/BG/BC/BC± /BF/BH /BE/BC/BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /BV/C4/BX/BE τ−→ωπ−ντ/BF/BD/BD± /BI/BE /BE/BD/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BF/BC/BC /BE/BE/BT/CB/CC/C7/C6 /BK/BC /BV /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ωπ /BC/D4/BF/BE/BC± /BD/BC/BC /BE/BE/BU/BT/CA/BU/BX/CA /BK/BC /BV /CB/C8/BX/BV /BF/DF/BHγ /D4→ωπ /BC/D4/BD/BK/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /CP/D2/CS /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT ωπ /BC/CP/D2/CSπ /B7π−/D1/CP/D7/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE /CP/D2/CS/BE/BG/BC /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BL/CD/D7/CX/D2/CV /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT ωπ−/D1/CP/D7/D7 /CS/CT/B9/D4 /CT/D2/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA/BE/BC/C5/CP/D7/D7/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /D4/CP /D6/CP/D1/CT/D8/CT/D6/CX/DE/CP/D8/CX/D3/D2/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE/CP/D2/CS /BE/BF/BH /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/BD/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BI /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /BA/BE/BE/C6/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS /CU/D6/D3/D1 /CQ/BD /B4/BD/BE/BF/BH/B5 /B8 /D2/D3/D8 /D4/D9/D6/CT /C2 /C8/BP/BD−/CT/AB/CT/CR/D8/BA/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/BGπ /C5/C7/BW/BX /BGπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE/BH± /BD/BC/BC /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BEπ−/BEπ /BCπ /B7 ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BI/BK± /BG/BD /BE/BF/CB/BV/C0/BT/BX/C4 /BC/BH /BV /BT/C4/BX/C8 τ−→π−π /BCντ/BG/BH/BH± /BG/BD /BK/BJ/CZ /BE/BG, /BE/BH/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /BV/C4/BX/BE τ−→π−π /BCντ ∼ /BF/BJ/BG /BE/BI/BT/BU/BX/C4/BX /BL/BL /BV /BV/BU/BT/CA /BC/BA/BC /D4/CS→π /B7π−π−/D4/BE/BJ/BH± /BD/BC /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BF/BG/BF± /BE/BC /BE/BJ/BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BF/BD/BC± /BG/BC /BE/BH/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BE/BF/BI± /BF/BI /BU/BX/CA/CC/C1/C6 /BL/BJ /BW /C7/BU/C4/CG /BC/BA/BC/BH /D4/D4→ /BEπ /B7/BEπ−/BE/BI/BL± /BF/BD /BU/C1/CB/BX/C4/C4/C7 /BK/BL /BW/C5/BE /CT /B7/CT−→π /B7π−/BF/BL/BD± /BJ/BC /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BE/BD/BK± /BG/BI /BE/BK/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /C7/C4 /CH /BT /BC. /BI/BG/DF/BD. /BG /CT /B7/CT−→π /B7π−/BE/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT τ−/CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BC /BT /CP/D2/CS /CB/BV/C0/BT/BX/C4 /BC/BH /BV /CP/D2/CS/CT /B7/CT−/CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /BU/BT/CA/C3 /C7 /CE /BK/BH/B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/B8 /CP/D2/CS /BT/C4/C7/C1/CB/C1/C7 /BC/BH/BA ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BD/BF /C5/CT/CE /CP/D2/CS /BE/BF/BH /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BU/BT/CA/BT /CC/BX /BL/BJ /C5 /BA/BE/BG/BY /D6/D3/D1 /D8/CW/CT /BZ/C7/CD/C6/BT/CA/C1/CB /BI/BK /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/CX/D3/D2 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/BE/BHρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE /CP/D2/CS /BE/BF/BH /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/BIρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BK/BC /C5/CT/CE /CP/D2/CS /BE/BJ/BH /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/BJ/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/BK/CD/D7/CX/D2/CV /CU/D3 /D6ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /BD/BI/BC/BC ± /BE/BC /CP/D2/CS /BF/BC/BC ± /BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BI. /BH± /BD/BC. /BH /BE/BJ/CZ /BE/BL/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→ /C3 /B7/C3−π /BC/BE/BL/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /C1/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT ω /B4/BD/BG/BE/BC/B5 /BA/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BD/BK± /BE/BH± /BG /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /C3∗/B4/BK/BL/BE/B5 γ /BI/BH/BC /BI/BH/BC/BI/BH/BC /BI/BH/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BG/BH/BC/B5 ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BG/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /D7/CT/CT/D2/A0/BE /BGπ /D7/CT/CT/D2/A0/BF ωπ/A0/BG /CP/BD /B4/BD/BE/BI/BC/B5 π/A0/BH /CW/BD /B4/BD/BD/BJ/BC/B5 π/A0/BI π /B4/BD/BF/BC/BC/B5 π/A0/BJ ρρ/A0/BK ρ /B4ππ /B5/CB /B9/DB /CP/DA/CT/A0/BL /CT /B7/CT−/D7/CT/CT/D2/A0/BD/BCηρ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/A0/BD/BD /CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BE /C3 /C3 /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BF /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/A0/BD/BGηγ /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 ρ /B4/BD/BG/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BG/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BG/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BG/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE /BF/BC/BW/C1/BX/C3/C5/BT/C6 /BK/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BC. /BC/BE/BJ /B7/BC. /BC/BD/BH − /BC. /BC/BD/BC /BF/BD/C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /C7/C4 /CH /BT /BC. /BI/BG/DF /BD. /BG /CT /B7/CT−→π /B7π−/A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0/A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0 /A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BG± /BE/BC /BF/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ηπ /B7π−/BL/BD± /BD/BL /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BL /BB/A0 /A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BL /BB/A0/A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BL /BB/A0 /A0/parenleftbig ηγ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI. /BG /BF/BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BH /BV/C5/BW/BE /BC/BA/BI/BC/B9/BD/BA/BF/BK /CT /B7/CT−→ηγ/BE. /BE± /BC. /BH± /BC. /BF /BF/BG/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /BV/C5/BW/BE /CT /B7/CT−→ηγ/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BL /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BL /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BL /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BJ± /BD/BH± /BI /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /C3∗/B4/BK/BL/BE/B5 γ/BF/BC/CD/D7/CX/D2/CV /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /BP /BE/BF/BH /C5/CT/CE/BA/BF/BD/CD/D7/CX/D2/CV /CU/D3 /D6ρ /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /BD/BI/BC/BC ± /BE/BC /CP/D2/CS /BF/BC/BC ± /BD/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BF/BE/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BA /CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CS ρ /B4/BD/BJ/BC/BC/B5 /D1/CT/D7/D3/D2/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BF/BF/BY /D6/D3/D1 /BE γ /CS/CT/CR/CP /DD/D1 /D3 /CS /CT/D3 /CU η /D9/D7/CX/D2/CV /BD/BG/BI/BH /C5/CT/CE /CP/D2/CS /BF/BD/BC /C5/CT/CE /CU/D3 /D6 /D8/CW/CT ρ /B4/BD/BG/BH/BC/B5 /D1/CP/D7/D7 /CP/D2/CS/DB/CX/CS/D8/CW/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA/BF/BG/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BD /BU /D3/D2 /CT /B7/CT−→ηγ /B8 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /D3/D2 /CT /B7/CT−→ηπ /B7π−/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /DB/CX/CS/D8/CW /D3/CU /BE/BE/BI /C5/CT/CE/BA ρ /B4/BD/BG/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BG/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BG/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BG/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BJ± /BC. /BD/BC /BF/BH, /BF/BI/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BE/BD /BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BF/BE /BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BG /BV/C4/BX/BZ/BZ /BK/BK /CA/CE/CD/BX/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BJ± /BC. /BC/BK /BF/BH/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BC/BG /BF/BH/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BJ± /BC. /BD/BF /BF/BH/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD± /BC. /BC/BH /BF/BH/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ρ /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig ρ /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig ρ /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig ρ /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BL /BF/BH/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BW/C7/C6/C6/BT /BV/C0/C1/BX /BK/BJ /BU /CA/CE/CD/BX/A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BC /BB/A0/BF /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BC /BB/A0/BF /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BC /BB/A0/BF /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BC /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BE/BG /BF/BJ/BW/C7/C6/C6/BT /BV/C0/C1/BX /BL/BD /CA/CE/CD/BX > /BE /BY/CD/C3/CD/C1 /BL/BD /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ωπ /BC/D2/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BE /BB/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BE /BB/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BE /BB/A0/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BD/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BK /BF/BJ/BW/C7/C6/C6/BT /BV/C0/C1/BX /BL/BD /CA/CE/CD/BX/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BV/C7 /BT/C6 /BC/BG /BV/C4/BX/C7 τ−→ /C3−π−/C3 /B7ντ/BF/BHωπ /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA/BF/BI/CD/D7/CX/D2/CV /BT/BU/BX/C4/BX /BL/BJ/BA/BF/BJ/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BI /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /BA ρ /B4/BD/BG/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BG/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BG/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BG/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/CB /C8/CA /BW/BJ/BJ /BC/BL/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA 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/CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /BV/C0/BT/CB/C7 /CE /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BJ/BE/BC/BD/BE /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BJ /C8/C4 /BU/BI/BG/BK /BE/BK /CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CD/C2/C1/C3/BT /CF /BT /BC/BJ /C6/C8/BU/C8/CB /BD/BI/BL /BF/BI /C5/BA /BY /D9/CY/CX/CZ /CP /DB /CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1 /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BL/BG/BC/BD/BI /BU/BA/BT/BA /C4/CX/C4/C1/CD /BC/BJ/BU /C8/CA /BW/BJ/BH /BC/BJ/BG/BC/BD/BJ /CG/BA /C4/CX/D9 /CT/D8 /CP/D0/BA/CI/C0/BT/C6/BZ /BC/BJ/BV /C8/CA /BW/BJ/BI /BC/BF/BI/BC/BC/BG /BT/BA /CI/CW/CP/D2/CV /CT/D8 /CP/D0/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CB /C8/CA/C4 /BL/BJ /BD/BG/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BI/BW /C2/BX/CC/C8 /BD/BC/BF /BJ/BE/BC /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BD/BF/BC /BK/BF/BD/BA/BT /CD/BU/BX/CA/CC /BC/BI/C4 /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BW /BT /CE/C1/BX/CA /BC/BI /CA/C5/C8 /BJ/BK /BD/BC/BG/BF /C5/BA /BW/CP/DA/CX/CT/D6/B8 /BT/BA /C0/D3 /CR/CZ /CT/D6/B8 /CI/BA /CI/CW/CP/D2/CV /B4/C4/BT/C4/C7/B8 /C8 /BT/CA/C1/C6/B7/B5/BW/C1/C6/BZ /BC/BI /C8/C4 /BU/BI/BG/BF /BF/BF /BZ/BA/B9/C2/BA /BW/CX/D2/CV/B8 /C5/BA/B9/C4/BA /CH /CP/D2 /B4/BV/CB/CC/B5/BZ/CD/C7 /BC/BI /C6/C8 /BT/BJ/BJ/BF /BJ/BK /BY/BA/C3/BA /BZ/D9/D3 /CT/D8 /CP/D0/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BH/BT /C2/BX/CC/C8 /BD/BC/BD /BD/BC/BH/BF /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BD/BE/BK /BD/BE/BC/BD/BA/BT /CD/BU/BX/CA/CC /BC/BH/BW /C8/CA /BW/BJ/BD /BC/BH/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BH /C2/BX/CC/C8/C4 /BK/BE /BJ/BG/BF /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BE /BK/BG/BD/BA/BX/BU/BX/CA/CC /BC/BH /C5/C8/C4 /BT/BE/BC /BD/BK/BK/BJ /BW/BA /BX/CQ /CT/D6/D8/B8 /CA/BA/C6/BA /BY /CP/D9/D7/D8/D3/DA/B8 /CE/BA/C7/BA /BZ/CP/D0/CZ/CX/D2/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BG/BV /C8/C4 /BU/BH/BL/BH /BD/BC/BD /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BC/BG/BT /C6/C8 /BT/BJ/BG/BC /BD/BF/BC /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BF/BV /C2/BX/CC/C8 /BL/BI /BJ/BK/BL /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BD/BE/BF /BK/BL/BL/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BE/BU /C8 /BT/C6 /BI/BH /BD/BH/BF /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BD/BH/BK/BA/BV/C4/C7/CB/BX /BC/BE /C8/CA /BW/BI/BH /BC/BL/BE/BC/BC/BF /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT/B8 /CH /D9/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP/BT/BW /BT/C5/CB /BC/BD/BU /C8/C4 /BU/BH/BD/BI /BE/BI/BG /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BC/C1 /C8/C4 /BU/BG/BK/BI /BE/BL /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BC/C2 /C8/CA /BW/BI/BE /BD/BD/BJ/BH/BC/BF /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BC/BT /C2/BX/CC/C8 /BL/BC /BL/BE/BJ /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY /BD/BD/BJ /BD/BC/BI/BJ/BA/BU/BX/C4/C7/CI/BX/CA/C7 /CE /BT /BL/BK /C8/C8/C6 /BE/BL /BI/BF /CC/BA/CB/BA /BU/CT/D0/D3/DE/CT/D6/D3/DA/CP/B8 /CE/BA/C3/BA /C0/CT/D2/D2/CT/D6/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BY/BX/BV/BT /CH /BE/BL /BD/BG/BK/BA/BT/BU/BX/C4/BX /BL/BJ/C0 /C8/C4 /BU/BG/BD/BH /BE/BK/BC /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/C6/BX/CB /BL/BJ /C8/CA /BW/BH/BH /BG/BD/BH/BJ /CC/BA/BU /CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/C7/CA/C6/C4/B8 /CA/BT/C4/B8 /C5/BV/C0/CB/B5/BV/C4/C7/CB/BX /BL/BJ/BV /C8/CA /BW/BH/BI /BD/BH/BK/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT /CT/D8 /CP/D0/BA /B4/CA/BT/C4/B8 /C5/BV/C0/CB/B5/CD/CA/C0/BX/C1/C5 /BL/BJ /C6/C8/BU/C8/CB /BH/BH/BV /BF/BH/BL /C2/BA /CD/D6/CW/CT/CX/D1 /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BL/BI/BU /C8 /BT/C6 /BH/BL /BD/BE/BI/BE /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BZ/BA/C6/BA /CB/CW/CT/D7/D8/CP/CZ /D3/DA /B4/C6/C7 /CE/C5/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BL /BD/BF/BD/BL/BA/C5/CD/CA/BT/BW/C7 /CE /BL/BG /C8 /BT/C6 /BH/BJ /BK/BI/BG /CA/BA/C3/BA /C5/D9/D6/CP/CS/D3/DA /B4/BU/BT/C3/CD/B5/C4/BT/C6/BW/CB/BU/BX/CA/BZ /BL/BE /CB/C2/C6/C8 /BH/BH /BD/BC/BH/BD /C4/BA/BZ/BA /C4/CP/D2/CS/D7/CQ /CT/D6/CV /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BH /BD/BK/BL/BI/BA/BU/CA/BT /CD /BK/BK /C8/CA /BW/BF/BJ /BE/BF/BJ/BL /C2/BA/BX/BA /BU/D6/CP/D9 /CT/D8 /CP/D0/BA/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BK/BJ/BU /C2/BX/CC/C8/C4 /BG/BH /BD/BG/BH /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BG/BH /BD/BD/BK/BA/C3/CD/CA/BW /BT/BW/CI/BX /BK/BI /C2/BX/CC/C8/C4 /BG/BF /BI/BG/BF /C4/BA/C5/BA /C3/D9/D6/CS/CP/CS/DE/CT /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BG/BF /BG/BL/BJ/BA/BU/BT/CA/C3 /C7 /CE /BK/BH /C6/C8 /BU/BE/BH/BI /BF/BI/BH /C4/BA/C5/BA /BU/CP /D6/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BH /C4/BT/C4 /BK/BH/B9/BD/BH /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/C8 /BT/BW/C7/B8 /C4/BT/C4/C7/B8 /BV/C4/BX/CA/B7/B5/BT/BU/BX /BK/BG/BU /C8/CA/C4 /BH/BF /BJ/BH/BD /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG/BV /C6/C8 /BU/BE/BG/BF /BD /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C7/CA/BW/C1/BX/CA /BK/BE /C8/C4 /BD/BC/BL/BU /BD/BE/BL /BT/BA /BV/D3 /D6/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/BT/C4/C7/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BD /C8/C4 /BD/BC/BJ/BU /BD/BG/BH /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/BW/C5/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C1/C4/C4/C1/BT/C6 /BK/BC /C8/CA /BW/BE/BD /BF/BC/BC/BH /CC/BA/C2/BA /C3/CX/D0/D0/CX/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C7/CA/C6/B5/BV/C7/CB/C5/BX /BJ/BI /C8/C4 /BI/BF/BU /BF/BH/BE /BZ/BA /BV/D3/D7/D1/CT /CT/D8 /CP/D0/BA /B4/C7/CA/CB/BT /CH/B5/BU/C1/C6/BZ/C0/BT/C5 /BJ/BE/BU /C8/C4 /BG/BD/BU /BI/BF/BH /C0/BA/C0/BA /BU/CX/D2/CV/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CD/BV/BU/B8 /CB/C4/BT /BV/B5/BY/CA/BX/C6/C3/C1/BX/C4 /BJ/BE /C6/C8 /BU/BG/BJ /BI/BD /C8 /BA/BY /D6/CT/D2/CZ/CX/CT/D0 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B5/C4/BT /CH/CB/CB/BT /BV /BJ/BD /C6/BV /BI/BT /BD/BF/BG /C2/BA /C4/CP /DD/D7/D7/CP/CR/B8 /BY/BA/C5/BA /CA/CT/D2/CP /D6/CS /B4/C5/C7/C6/C8/B5 η /B4/BD/BG/BJ/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 /BA η /B4/BD/BG/BJ/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BJ/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BJ/BH/B5 /C5/BT/CB/CBη /B4/BD/BG/BJ/BH/B5 /C5/BT/CB/CB/C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 /C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5/C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 /C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BJ/BI± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BJ/BI± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BJ/BI± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BJ/BI± /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BG/BI/BL± /BD/BG± /BD/BF /BJ/BG /BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/BD/BG/BI/BC± /BD/BL /BF/BI/BH/BD /C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BD/BG/BK/BH± /BK± /BH /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→ /C3 /B7/C3−π /BC/D2/BD/BH/BC/BC± /BD/BC /BV/C1/BV/BT/C4/C7 /BL/BL /C7/BU/C4/CG /BC /D4/D4→ /C3±/C3 /BC/CBπ∓π /B7π−/BD/BG/BI/BG± /BD/BC /BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC /D4/D4→ /C3±/B4 /C3 /BC/B5π∓π /B7π−/BD/BG/BI/BC± /BD/BC /BU/BX/CA/CC/C1/C6 /BL/BH /C7/BU/C4/CG /BC /D4/D4→ /C3 /C3πππ/BD/BG/BL/BC /B7/BD /BG − /BK /B7 /BF − /BD/BI /BD/BD/BC/BC /BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BG/BJ/BH± /BG /CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /D2/C3 /BC/CB /C3 /BC/CBπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BE/BD± /BD/BG /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3πWEIGHTED AVERAGE 1476 ±4 (Error scaled by 1.3) RATH 89 MPS 0.0BAI 90C MRK3 0.7BERTIN 95 OBLX 2.5BERTIN 97 OBLX 1.4CICALO 99 OBLX 5.8ADAMS 01B B852 0.9NICHITIU 02 OBLX 0.7ACHARD 07 L3 0.1χ2 12.2 (Confidence Level = 0.094) 1420 1440 1460 1480 1500 1520 1540 1560 η /B4/BD/BG/BJ/BH/B5 /D1/CP/D7/D7/B8 /C3 /C3π /D1/D3 /CS/CT /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 /B4/C5/CT/CE/B5 η /B4/BD/BG/BJ/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BJ/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BJ/BH/B5 /CF/C1/BW/CC/C0η /B4/BD/BG/BJ/BH/B5 /CF/C1/BW/CC/C0/C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 /C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5/C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 /C3 /C3π /C5/C7/BW/BX /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BH± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BK/BH± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BK/BH± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BK/BH± /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BI/BJ± /BD/BK± /BJ /BJ/BG /BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓/BD/BE/BC± /BD/BL /BF/BI/BH/BD /C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BL/BK± /BD/BK± /BF /BE/BC/CZ /BT/BW /BT/C5/CB /BC/BD /BU /BU/BK/BH/BE /BD/BK /BZ/CT/CE π−/D4→ /C3 /B7/C3−π /BC/D2/BD/BC/BC± /BE/BC /BV/C1/BV/BT/C4/C7 /BL/BL /C7/BU/C4/CG /BC /D4/D4→ /C3±/C3 /BC/CBπ∓π /B7π−/BD/BC/BH± /BD/BH /BU/BX/CA/CC/C1/C6 /BL/BJ /C7/BU/C4/CG /BC/BA/BC /D4/D4→ /C3±/B4 /C3 /BC/B5π∓π /B7π−/BD/BC/BH± /BD/BH /BU/BX/CA/CC/C1/C6 /BL/BH /C7/BU/C4/CG /BC /D4/D4→ /C3 /C3πππ/BI/BF± /BD/BK /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BH/BG /B7/BF /BJ − /BE/BD /B7/BD /BF − /BE/BG /BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BH/BD± /BD/BF /CA/BT /CC/C0 /BK/BL /C5/C8/CB /BE/BD/BA/BGπ−/D4→ /D2/C3 /BC/CB /C3 /BC/CBπ /BC WEIGHTED AVERAGE 85±9 (Error scaled by 1.5) RATH 89 MPS 7.0BAI 90C MRK3 0.7AUGUSTIN 92 DM2 1.5BERTIN 95 OBLX 1.7BERTIN 97 OBLX 1.7CICALO 99 OBLX 0.5ADAMS 01B B852 0.5NICHITIU 02 OBLX 3.3ACHARD 07 L3 0.9χ2 17.9 (Confidence Level = 0.022) -50 0 50 100 150 200 250 η /B4/BD/BG/BJ/BH/B5 /DB/CX/CS/D8/CW /C3 /C3π /D1/D3 /CS/CT /B4 /C3∗/B4/BK/BL/BE/B5 /C3 /CS/D3/D1/CX/D2/CP/D2/D8/B5 η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η /B4/BD/BG/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3π /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2/A0/BF /CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2/A0/BGγγ /D7/CT/CT/D2 η /B4/BD/BG/BJ/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BJ/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BJ/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η /B4/BD/BG/BJ/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BH± /BC. /BC/BH /BC. /BE/BF± /BC. /BC/BH± /BC. /BC/BH/BC. /BE/BF± /BC. /BC/BH± /BC. /BC/BH /BC. /BE/BF± /BC. /BC/BH± /BC. /BC/BH/BJ/BG /BD/BT /BV/C0/BT/CA/BW /BC/BJ /C4/BF /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BC/BK/BL /BL/BC /BE, /BF/BT/C0/C7/C0/BX /BC/BH /BV/C4/BX/BE /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3±π∓ /BI/BH/BE /BI/BH/BE/BI/BH/BE /BI/BH/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η /B4/BD/BG/BJ/BH/B5 /B8 /CU/BC /B4/BD/BH/BC/BC/B5 /BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BZ /BA /BV/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /C3∗/C3 /CS/CT/CR/CP /DD /BA /CD/D7/CX/D2/CV /BU/B4 /C3 /BC/CB→π /B7π−/B5/BP/BC/BA/BI/BK/BL/BH/BA /BE/CD/D7/CX/D2/CV η /B4/BD/BG/BJ/BH/B5 /D1/CP/D7/D7 /D3/CU /BD/BG/BK/BD /C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BG/BK /C5/CT/CE/BA /CC/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3/BC/BA/BD/BG/BC /CZ /CT/CE /CX/CU /D8/CW/CT /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT/B8 /BK/BJ /C5/CT/CE/B8 /D3/CU /D8/CW/CT /DB/CX/CS/D8/CW /CX/D7 /D9/D7/CT/CS/BA /BF/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CS/CT/CR/CP /DD/D8 /D3 /C3 /BC/CB /C3±π∓/BA η /B4/BD/BG/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η /B4/BD/BG/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BC± /BC. /BD/BC /BG/BU/BT/C1/C4/C4/C7/C6 /BI/BJ /C0/BU/BV /BC/BA/BC /D4/D4→ /C3 /C3πππ/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BF /B5 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BF /B5/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BF /B5 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BE /B7/A0/BF /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BH /BL/BC /BX/BW /CF /BT/CA/BW/CB /BK/BE /BX /BV/BU/BT/C4 /C2/ψ→ /C3 /B7/C3−π /BCγ/BG/BW/CP/D8/CP /CR/D3/D9/D0/CS /CP/D0/D7/D3 /D6/CT/CU/CT/D6 /D8/D3 η /B4/BD/BG/BC/BH/B5 /BA η /B4/BD/BG/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BG/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /BV/C0/BT/CA/BW /BC/BJ /C2/C0/BX/C8 /BC/BJ/BC/BF /BC/BD/BK /C8 /BA /BT/CR/CW/CP /D6/CS /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C0/C7/C0/BX /BC/BH /C8/CA /BW/BJ/BD /BC/BJ/BE/BC/BC/BD /CA/BA /BT/CW/D3/CW/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C8/C4 /BU/BH/BG/BH /BE/BI/BD /BY/BA /C6/CX/CR/CW/CX/D8/CX/D9 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/BZ /C8/C4 /BU/BH/BC/BD /BD /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BD/BU /C8/C4 /BU/BH/BD/BI /BE/BI/BG /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C1/BV/BT/C4/C7 /BL/BL /C8/C4 /BU/BG/BI/BE /BG/BH/BF /BV/BA /BV/CX/CR/CP/D0/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/CC/C1/C6 /BL/BJ /C8/C4 /BU/BG/BC/BC /BE/BE/BI /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/CC/C1/C6 /BL/BH /C8/C4 /BU/BF/BI/BD /BD/BK/BJ /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /C8/CA /BW/BG/BI /BD/BL/BH/BD /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2/B8 /BZ/BA /BV/D3/D7/D1/CT /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BC/BV /C8/CA/C4 /BI/BH /BE/BH/BC/BJ /CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/BT /CC/C0 /BK/BL /C8/CA /BW/BG/BC /BI/BL/BF /C5/BA/BZ/BA /CA/CP/D8/CW /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BU/CA/BT/C6/B8 /BU/C6/C4/B8 /BV/CD/C6/CH/B7/B5/BX/BW /CF /BT/CA/BW/CB /BK/BE/BX /C8/CA/C4 /BG/BL /BE/BH/BL /BV/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5/BU/BT/C1/C4/C4/C7/C6 /BI/BJ /C6/BV /BH/BC/BT /BF/BL/BF /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C1/CA/BT/BW/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BK/BX /C8/CA /BW/BJ/BJ /BC/BF/BE/BC/BC/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/CB/C7/C6/C1 /BC/BI /C2/C8/BZ /BF/BE /CA/BE/BL/BF /BT/BA /C5/CP/D7/D3/D2/CX/B8 /BV/BA /BV/CX/CR/CP/D0/D3/B8 /BZ/BA/C4/BA /CD/D7/CP/CX /B4/C1/C6/BY/C6/B8 /BV/BT /BZ/C4/B5 /CU/BC /B4/BD/BH/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB/D7 /D3/D2 /D7/CR/CP/D0/CP /D6 /D1/CT/D7/D3/D2/D7 /D9/D2/CS/CT/D6 /CU/BC /B4/BI/BC/BC/B5 /B4/D7/CT/CT /D8/CW/CT/CX/D2/CS/CT/DC /CU/D3 /D6 /D8/CW/CT /D4/CP/CV/CT /D2/D9/D1/CQ /CT/D6/B5 /CP/D2/CS /D3/D2 /D2/D3/D2/B9 /D5 /D5 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /CU/BC /B4/BD/BH/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BD/BH/BC/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BD/BH/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BD/BH/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BC/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BC/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BG/BI/BI± /BI± /BE/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π−/BD/BH/BD/BH± /BD/BE /BD/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BH/BD/BD± /BL /BD, /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/BD/BH/BD/BC± /BK /BD/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BH/BE/BE± /BE/BH /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BG/BG/BL± /BE/BC /BD/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BH/BD/BH± /BE/BC /BT/BU/BX/C4/BX /BL/BI /BU /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BC/C3 /BC/C4 /C3 /BC/C4/BD/BH/BC/BC± /BD/BH /BF/BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BD/BH/BC/BH± /BD/BH /BG/BT/C5/CB/C4/BX/CA /BL/BH /BV /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BL/BH± /BG /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC /BD/BH/BF/BL± /BE/BC /BL/BA/BL/CZ /BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /BU±→ /C3±π±π∓ /BD/BG/BJ/BF± /BH /BK/BC/CZ /BH, /BI/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC /BD/BG/BJ/BK± /BI /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BL/BF± /BJ /BH/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BD/BH/BE/BG± /BD/BG /BD/BG/BC/BC /BJ/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /BU /B7→ /C3 /B7/C3 /B7/C3−/BD/BG/BK/BL /B7 /BK − /BG /BD/BH/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BG/BL/BC± /BF/BC /BH/BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BD/BG/BL/BJ± /BD/BC /BH/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3−/BD/BH/BC/BE± /BD/BC /BH/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BD/BH/BC/BE± /BD/BE± /BD/BC /BK/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π−/BD/BH/BF/BC± /BG/BH /BH/BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BH/BC/BH± /BD/BK /BH/BY/CA/BX/C6/BV/C0 /BL/BL /BF/BC/BC /D4/D4→ /D4/CU /B4 /C3 /B7/C3−/B5 /D4/D7/BD/BG/BG/BJ± /BE/BJ /BL/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ/BD/BH/BK/BC± /BK/BC /BH/BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BD/BG/BL/BL± /BK /BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 ∼ /BD/BH/BE/BC /CA/BX/CH/BX/CB /BL/BK /CB/C8/BX/BV /BK/BC/BC /D4/D4→ /D4/D7 /D4/CU /C3 /BC/CB /C3 /BC/CB/BD/BH/BD/BC± /BE/BC /BD/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5 ∼ /BD/BG/BJ/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BW /BX/BI/BK/BJ /BW±/D7→π∓π±π± ∼ /BD/BH/BC/BH /BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC/BD/BH/BC/BC± /BK /BD/BT/BU/BX/C4/BX /BL/BI /BV /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BD/BG/BI/BC± /BE/BC /BD/BE/BC /BH/BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB /BF/BJπ−/BT→ηηπ−/BT/BD/BH/BC/BC± /BK /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX /BD/BH/BC/BC± /BD/BC /BD/BC/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη/BD/BG/BG/BH± /BH /BD/BD/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BG/BL/BJ± /BF/BC /BH/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→ /D4/D4π /B7π− ∼ /BD/BH/BC/BH /BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→γπ /B7π−π /B7π−/BD/BG/BG/BI± /BH /BH/BT/BU/BT /CC/CI/C1/CB /BL/BG /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BH/BG/BH± /BE/BH /BH/BT/C5/CB/C4/BX/CA /BL/BG /BX /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCηη/prime/BD/BH/BE/BC± /BE/BH /BD, /BD/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BFπ /BC/B8π /BCηη/BD/BH/BC/BH± /BE/BC /BD, /BD/BF/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→ /BFπ /BC/B8ηηπ /BC/B8ηπ /BCπ /BC/BD/BH/BI/BC± /BE/BH /BH/BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCηη/BD/BH/BH/BC± /BG/BH± /BF/BC /BH/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BD/BG/BG/BL± /BG /BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BI/BD/BC± /BE/BC /BH/BT/C4/BW/BX /BK/BK /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη ∼ /BD/BH/BE/BH /BT/CB/CC/C7/C6 /BK/BK /BW /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /A3/BD/BH/BJ/BC± /BE/BC /BI/BC/BC /BH/BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BD/BH/BJ/BH± /BG/BH /BD/BG/BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BEη /D2/BD/BH/BI/BK± /BF/BF /BH/BU/C1/C6/C7/C6 /BK/BG /BV /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/BD/BH/BL/BE± /BE/BH /BH/BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /BEη /D2/BD/BH/BE/BH± /BH /BH/BZ/CA/BT /CH /BK/BF /BW/BU/BV /BC. /BC /D4/C6→ /BFπ/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/BT/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2π /B7π−/BEπ /BC/CP/D2/CS /BE/B4 π /B7π−/B5/BA/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BA/BG/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BE/BA/BH/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA/BI/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BJ/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /D7/D3/D0/D9/D8/CX/D3/D2 /BD/B8 /C8/CF /BT /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /CP/D2/CS /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /BA/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 −− /B7/BA/BD/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4/D3 /D0 /CT /BA /BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/B9/CB/C4/BX/CA /BL/BG /BW /BA/BD/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BT /CC/CI/C1/CB /BL/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /BA /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA/BD/BE/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /D4/D4→ /BFπ /BC/B8π /BCηη /BA/BD/BF/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /CS/CP/D8/CP/BA/BD/BG/BY /D6/D3/D1 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA WEIGHTED AVERAGE 1505 ±6 (Error scaled by 1.3) AMSLER 95C CBAR 0.0AMSLER 95B CBAR 0.1ABELE 96B CBAR 0.2BERTIN 97C OBLX 8.0BERTIN 98 OBLX 0.4BARBERIS 00E 0.3BARBERIS 00C 0.4BARBERIS 00A 0.6ABLIKIM 06V BES2 3.6χ2 13.7 (Confidence Level = 0.091) 1400 1450 1500 1550 1600 1650/CU/BC /B4/BD/BH/BC/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5/BD/BH/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA /CU/BC /B4/BD/BH/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BH/BC/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BD/BH/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BH/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BL± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BC/BL± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BK /B7 /BD/BG − /BD/BD± /BE/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π−/BD/BD/BC± /BE/BG /BD/BI/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BC/BE± /BD/BK /BD/BI, /BD/BJ/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/BD/BD/BC± /BD/BI /BD/BI/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BC/BK± /BF/BF /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BD/BG± /BF/BC /BD/BI/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BC/BH± /BD/BH /BT/BU/BX/C4/BX /BL/BI /BU /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BC/C3 /BC/C4 /C3 /BC/C4/BD/BE/BC± /BE/BH /BD/BK/BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BD/BE/BC± /BF/BC /BD/BL/BT/C5/CB/C4/BX/CA /BL/BH /BV /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BD± /BK /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC /BE/BH/BJ± /BF/BF /BL/BA/BL/CZ /BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /BU±→ /C3±π±π∓ /BD/BC/BK± /BL /BK/BC/CZ /BE/BC, /BE/BD/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC /BI/BH/BF /BI/BH/BF/BI/BH/BF /BI/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BD/BH/BC/BC/B5 /BD/BD/BL± /BD/BC /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BL/BC± /BD/BH /BE/BC/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BD/BF/BI± /BE/BF /BD/BG/BC/BC /BE/BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /BU /B7→ /C3 /B7/C3 /B7/C3−/BD/BC/BE± /BD/BC /BF/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BG/BC± /BG/BC /BE/BC/BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/BD/BC/BG± /BE/BH /BE/BC/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3−/BD/BF/BD± /BD/BH /BE/BC/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BL/BK± /BD/BK± /BD/BI /BE/BF/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π−/BD/BI/BC± /BH/BC /BE/BC/BU/BX/C4/C4/BT/CI/CI/C1/C6/C1 /BL/BL /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4π /BCπ /BC/BD/BC/BC± /BF/BF /BE/BC/BY/CA/BX/C6/BV/C0 /BL/BL /BF/BC/BC /D4/D4→ /D4/CU /B4 /C3 /B7/C3−/B5 /D4/D7/BD/BC/BK± /BG/BI /BE/BG/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BL /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8σσ/BE/BK/BC± /BD/BC/BC /BE/BC/BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BD/BF/BC± /BE/BC /BD/BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BD/BE/BC± /BF/BH /BD/BI/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5 ∼ /BD/BC/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BW /BX/BI/BK/BJ /BW±/D7→π∓π±π± ∼ /BD/BI/BL /BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC/BD/BC/BC± /BF/BC /BD/BE/BC /BE/BC/BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB /BF/BJπ−/BT→ηηπ−/BT/BD/BF/BE± /BD/BH /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX/BD/BH/BG± /BF/BC /BE/BH/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη/BI/BH± /BD/BC /BE/BI/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BL/BL± /BF/BC /BE/BC/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→ /D4/D4π /B7π−/BH/BI± /BD/BE /BE/BC/BT/BU/BT /CC/CI/C1/CB /BL/BG /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BC/BC± /BG/BC /BE/BC/BT/C5/CB/C4/BX/CA /BL/BG /BX /BV/BU/BT/CA /BC. /BC /D4/D4→π /BCηη/prime/BD/BG/BK /B7 /BE/BC − /BE/BH /BD/BI, /BE/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BFπ /BC/B8π /BCηη/BD/BH/BC± /BE/BC /BD/BI, /BE/BK/BU/CD/BZ/BZ /BL/BG /CA/CE/CD/BX /D4/D4→ /BFπ /BC/B8ηηπ /BC/B8ηπ /BCπ /BC/BE/BG/BH± /BH/BC /BE/BC/BT/C5/CB/C4/BX/CA /BL/BE /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCηη/BD/BH/BF± /BI/BJ± /BH/BC /BE/BC/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BJ/BK± /BD/BK /BE/BC/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BJ/BC± /BG/BC /BE/BC/BT/C4/BW/BX /BK/BK /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη/BD/BH/BC± /BE/BC /BI/BC/BC /BE/BC/BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BE/BI/BH± /BI/BH /BE/BL/BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BEη /D2/BE/BI/BC± /BI/BC /BE/BC/BU/C1/C6/C7/C6 /BK/BG /BV /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/BE/BD/BC± /BG/BC /BE/BC/BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /BEη /D2/BD/BC/BD± /BD/BF /BE/BC/BZ/CA/BT /CH /BK/BF /BW/BU/BV /BC. /BC /D4/C6→ /BFπ/BD/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BJ/BT/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2π /B7π−/BEπ /BC/CP/D2/CS /BE/B4 π /B7π−/B5/BA/BD/BK/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BA/BD/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BE/BA/BE/BC/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /DB/CX/CS/D8/CW/BA/BE/BD/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BE/BE/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /D7/D3/D0/D9/D8/CX/D3/D2 /BD/B8 /C8/CF /BT /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BE/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /CP/D2/CS /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /BA/BE/BG/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /D3/D2 /D7/CW/CT/CT/D8 −− /B7/BA/BE/BH/CC/B9/D1/CP/D8/D6/CX/DC /D4/D3 /D0 /CT /BA /BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/B9/CB/C4/BX/CA /BL/BG /BW /BA/BE/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BT /CC/CI/C1/CB /BL/BG/B8 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BX /BA /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA/BE/BJ/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /D4/D4→ /BFπ /BC/B8π /BCηη /BA/BE/BK/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /CS/CP/D8/CP/BA/BE/BL/BY /D6/D3/D1 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS /D3/CU /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA/BF/BC/C3/B9/D1/CP/D8/D6/CX/DC /D4/D3 /D0 /CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA /CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BDππ /B4/BF/BG. /BL± /BE. /BF/B5 /B1 /BD/BA/BE/A0/BE π /B7π−/D7/CT/CT/D2/A0/BF /BEπ /BC/D7/CT/CT/D2/A0/BG /BGπ /B4/BG/BL. /BH± /BF. /BF/B5 /B1 /BD/BA/BE/A0/BH /BGπ /BC/D7/CT/CT/D2/A0/BI /BEπ /B7/BEπ−/D7/CT/CT/D2/A0/BJ /BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/A0/BK ρρ/A0/BL π /B4/BD/BF/BC/BC/B5 π/A0/BD/BC /CP/BD /B4/BD/BE/BI/BC/B5 π/A0/BD/BDηη /B4 /BH. /BD± /BC. /BL /B5/B1 /BD/BA/BG/A0/BD/BEηη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BL± /BC. /BK /B5/B1 /BD/BA/BJ/A0/BD/BF /C3 /C3 /B4 /BK. /BI± /BD. /BC /B5/B1 /BD/BA/BD/A0/BD/BGγγ /D2/D3/D8 /D7/CT/CT/D2 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BH /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BD/BD/BA/BG /CU/D3 /D6 /BI /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BG − /BK/BF/DC/BD/BD /BD/BD− /BH/BE/DC/BD/BE − /BH− /BF/BD /BE/BL/DC/BD/BF /BF/BL− /BI/BJ /BF/BF /BI /DC/BD /DC/BG /DC/BD/BD /DC/BD/BE /CU/BC /B4/BD/BH/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BC /B4/BD/BH/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BC /B4/BD/BH/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BC /B4/BD/BH/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BG /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF γγ→ /C3 /BC/CB /C3 /BC/CB /B8 /BX /CT/CT/CR/D1 /BP/BL/BD/B8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE < /BC. /BG/BI /BL/BH /BU/BT/CA/BT /CC/BX /BC/BC /BX /BT/C4/BX/C8 γγ→π /B7π− /CU/BC /B4/BD/BH/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BC /B4/BD/BH/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BH/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BH/BG± /BC. /BD/BC/BG /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF /BC. /BG/BC/BH /D2/D4→π /B7π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BW /BX/BI/BK/BJ /BW±/D7→π∓π±π±/A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/BGπ/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD. /BF/BJ± /BC. /BD/BI /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BW /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/BE. /BD± /BC. /BI /BF/BD/BT/C5/CB/C4/BX/CA /BL/BK /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD± /BC. /BE /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BF. /BG± /BC. /BK /BF/BD/BT/BU/BX/C4/BX /BL/BI /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BHπ /BC/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BE± /BC. /BE/BI /BF/BF/BT/BU/BX/C4/BX /BC/BD /BV/BU/BT/CA /BC. /BC /D4/CS→π−/BGπ /BC/D4/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BG /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BG /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BG /A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BJ /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF± /BC. /BC/BK /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BK /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BK /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BK /BB/A0/BJ /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BE/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/A0/BK /BB/A0/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BF± /BC. /BH /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CUπ /B7π−/BEπ /BC/D4/D7/BE. /BI± /BC. /BG /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BE/B4π /B7π−/B5 /D4/D7/A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BC± /BC. /BE/BH /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BG /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BG /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BG /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE± /BC. /BC/BH /BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/CS→ /BHπ /D4 /BI/BH/BG /BI/BH/BG/BI/BH/BG /BI/BH/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BD/BH/BC/BC/B5 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D0/CP /D6/CV/CT /BT/C4/BW/BX /BK/BK /BZ/BT/C5/BG /BF/BC/BCπ−/C6→ηηπ−/C6/D0/CP /D6/CV/CT /BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /BEη /D2/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BD /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BH± /BC. /BC/BE/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BH± /BC. /BC/BE/BJ /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BH± /BC. /BC/BE/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BH± /BC. /BC/BE/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BD/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BC/BK/BC± /BC. /BC/BF/BF /BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC/BC. /BD/BK± /BC. /BC/BF /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BC. /BE/BF/BC± /BC. /BC/BL/BJ /BF/BG/BT/C5/CB/C4/BX/CA /BL/BH /BV /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD± /BC. /BC/BF /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BC. /BC/BJ/BK± /BC. /BC/BD/BF /BF/BH/BT/BU/BX/C4/BX /BL/BI /BV /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BC. /BD/BH/BJ± /BC. /BC/BI/BC /BF/BI/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη WEIGHTED AVERAGE 0.14 ±0.04 (Error scaled by 1.7) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. AMSLER 95C CBAR 0.9BARBERIS 00E 1.8AMSLER 02 CBAR 3.2χ2 5.9 (Confidence Level = 0.051) -0.1 0 0.1 0.2 0.3 0.4 0.5 0.6/A0/parenleftBig ηη/parenrightBig/BB/A0/parenleftBig ππ/parenrightBig/A0/BD/BD /BB/A0/BD/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BH /BB/A0/BD/BD /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BH /BB/A0/BD/BD /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BH /BB/A0/BD/BD /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BH /BB/A0/BD/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK± /BC. /BF /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BH± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BH± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BH± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BH± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA/BC. /BC/BL/BH± /BC. /BC/BE/BI /BC. /BC/BL/BH± /BC. /BC/BE/BI/BC. /BC/BL/BH± /BC. /BC/BE/BI /BC. /BC/BL/BH± /BC. /BC/BE/BI/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BH± /BC. /BC/BC/BF /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BE /BB/A0/BD/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BE /BB/A0/BD/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BE /BB/A0/BD/BD /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BE /BB/A0/BD/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK± /BC. /BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BK± /BC. /BD/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BK± /BC. /BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BK± /BC. /BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BC. /BE/BL± /BC. /BD/BC /BC. /BE/BL± /BC. /BD/BC/BC. /BE/BL± /BC. /BD/BC /BC. /BE/BL± /BC. /BD/BC /BF/BJ/BT/C5/CB/C4/BX/CA /BL/BH /BV /BV/BU/BT/CA /BC/BA/BC /D4/D4→ηηπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH± /BC. /BC/BF /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BC. /BK/BG± /BC. /BE/BF /BT/BU/BX/C4/BX /BL/BI /BV /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BE. /BJ± /BC. /BK /BU/C1/C6/C7/C6 /BK/BG /BV /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BG± /BC. /BC/BE/BD /BU/CD/BZ/BZ /BL/BI /CA/CE/CD/BX/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BE/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BE/BG/BI± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BE/BG/BD± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG/BD± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BG/BD± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG/BD± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH± /BC. /BC/BF /BF/BK/BU/BT/CA/BZ/C1/C7/CC/CC/C1 /BC/BF /C7/BU/C4/CG /D4/D4/BC. /BD/BL± /BC. /BC/BJ /BF/BL/BT/BU/BX/C4/BX /BL/BK /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /C3 /BC/C4 /C3±π∓ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BC/BH /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BC. /BF/BF± /BC. /BC/BF± /BC. /BC/BJ /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π−/BC. /BE/BC± /BC. /BC/BK /BG/BC/BT/BU/BX/C4/BX /BL/BI /BU /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BC/C3 /BC/C4 /C3 /BC/C4 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BF /BB/A0/BD/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BF /BB/A0/BD/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BF /BB/A0/BD/BD /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD/BF /BB/A0/BD/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BD. /BI/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC/BD. /BI/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BD. /BI/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BD. /BK/BH± /BC. /BG/BD /BD. /BK/BH± /BC. /BG/BD/BD. /BK/BH± /BC. /BG/BD /BD. /BK/BH± /BC. /BG/BD/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH± /BC. /BI /BF/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 < /BC. /BG /BL/BC /BG/BD/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BD /BZ/BT/C5/BG /BF/BC/BCπ−/D4→π−/D4ηη < /BC. /BI /BG/BE/BU/C1/C6/C7/C6 /BK/BF /BZ/BT/C5/BE /BF/BKπ−/D4→ /BEη /D2/BF/BD/BX/DC/CR/D0/D9/CS/CX/D2/CV ρρ /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /BG π /BA/BF/BE/BY /D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /B4/BC/BA /D4 /D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη /B5/B8 /BZ/BT/C5/CB /B4 π /D4→π /BCπ /BC/D2 /B8ηη /D2 /B8ηη/prime/D2 /B5/B8 /CP/D2/CS /BU/C6/C4 /B4 π /D4→ /C3 /C3/D2 /B5 /CS/CP/D8/CP/BA/BF/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CS/CP/D8/CP /D3/CU /BT/BU/BX/C4/BX /BL/BI /CP/D2/CS /BT/BU/BX/C4/BX /BL/BI /BV /BA/BF/BG/CD/D7/CX/D2/CV /BT/C5/CB/C4/BX/CA /BL/BH /BU /B4/BFπ /BC/B5/BA/BF/BH/BEπ /DB/CX/CS/D8/CW /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/D3 /CQ /CT /BI/BC ± /BD/BE /C5/CT/CE/BA/BF/BI/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BF/BJ/CD/D7/CX/D2/CV /BT/C5/CB/C4/BX/CA /BL/BG /BX /B4ηη/primeπ /BC/B5/BA/BF/BK/BV/D3/D9/D4/D0/CT/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /CP/D2/CS /C3±/C3 /BC/CBπ∓/BA/BF/BL/CD/D7/CX/D2/CV π /BCπ /BC/CU/D6/D3/D1 /BT/C5/CB/C4/BX/CA /BL/BH /BU /BA/BG/BC/CD/D7/CX/D2/CV /BT/C5/CB/C4/BX/CA /BL/BH /BU /B4/BFπ /BC/B5/B8 /BT/C5/CB/C4/BX/CA /BL/BG /BV /B4/BEπ /BCη /B5 /CP/D2/CS /CB/CD/B4/BF/B5/BA/BG/BD/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BZ/BT/C5/BG /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/CU /CF /BT/BJ/BI /D3/D2 /C3 /C3 /CR/CT/D2/D8/D6/CP/D0 /D4 /D6/D3 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/BC/BH/BG/BC/BE/BI /C5/BA/BT/BA /BW/CT/CF/CX/D8/D8/B8 /C0/BA/C5/BA /BV/CW/D3/CX/B8 /BV/BA/CA/BA /C2/CX/BT/C5/CB/C4/BX/CA /BC/BE/BU /C8/C4 /BU/BH/BG/BD /BE/BE /BV/BA /BT/D1/D7/D0/CT/D6/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /C8/CA /BW/BI/BH /BC/BL/BE/BC/BC/BH /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C2/C1/C6 /BC/BE /C8/CA /BW/BI/BI /BC/BH/BJ/BH/BC/BH /C0/BA /C2/CX/D2/B8 /CG/BA /CI/CW/CP/D2/CV/C3/C4/BX/BX/BY/BX/C4/BW /BC/BE /C8/CA /BW/BI/BI /BC/BF/BG/BC/BC/BJ /BY/BA /C3/D0/CT/CT/CU/CT/D0/CS /CT/D8 /CP/D0/BA/CA/CD/C8/C8 /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BK/BH/BC/BD /BZ/BA /CA/D9/D4/D4/B8 /BX/BA /DA/CP/D2/BU/CT/DA/CT/D6/CT/D2/B8 /C5/BA/BW/BA /CB/CR/CP/CS/D6/D3/D2/CB/C0/BT/C3/C1/C6 /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BK/BH/BC/BE /BV/BA/C5/BA /CB/CW/CP/CZ/CX/D2/B8 /C0/BA /CF /CP/D2/CV/CC/BX/CB/C0/C1/C5/BT /BC/BE /C2/C8/BZ /BE/BK /BD/BF/BL/BD /CC/BA/CC /CT/D7/CW/CX/D1/CP/B8 /C1/BA /C3/CX/D8/CP/D1/D9/D6/CP/B8 /C6/BA /C5/D3 /D6/CX/D7/CX/D8/CP/CE /C7/C4/C3 /C7 /CE /BC/BE /C8 /BT/C6 /BI/BH /BD/BI/BH/BJ /C5/BA/C3/BA /CE /D3/D0/CZ /D3/DA/B8 /CE/BA/C4/BA /CH /D9/CS/CX/CR/CW/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BD/BJ/BC/BD/BA/C4/C1 /BC/BD/BU /BX/C8/C2 /BV/BD/BL /BH/BE/BL /BW/BA/B9/C5/BA /C4/CX/B8 /C0/BA /CH /D9/B8 /C9/BA/B9/CG/BA /CB/CW/CT/D2/CB/CD/CA/C7 /CE/CC/CB/BX/CE /BC/BD /C8/CA /BW/BI/BF /BC/BH/BG/BC/BE/BG /CH/BA/CB/BA /CB/D9/D6/D3/DA/D8/D7/CT/DA/B8 /BW/BA /C3/D6/D9/D4/CP/B8 /C5/BA /C6/CP/CV/DD/BU/BT/C1 /BC/BC/BT /C8/C4 /BU/BG/BJ/BE /BE/BC/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/C0 /C8/C4 /BU/BG/BI/BJ /BE/BK/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/BT/C5/CB/C4/BX/CA /BL/BK /CA/C5/C8 /BJ/BC /BD/BE/BL/BF /BV/BA /BT/D1/D7/D0/CT/D6/CB/CC/CA/C7/C0/C5/BX/C1/BX/CA /BL/BK /C8/C4 /BU/BG/BF/BK /BE/BD /C5/BA /CB/D8/D6/D3/CW/D1/CT/CX/CT/D6 /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ /C8/C4 /BU/BF/BL/BH /BD/BE/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/B4/C8/C6/C8/C1/B5/C3/BT/C5/C1/C6/CB/C3/C1 /BL/BJ/BU /C8/C4 /BU/BG/BD/BF /BD/BF/BC /CA/BA /C3/CP/D1/CX/D2/D7/CZ/CX/B8 /C4/BA /C4/CT/D7/D2/CX/CP/CZ/B8 /BU/BA /C4/D3/CX/D7/CT/CP/D9 /B4/BV/CA/BT /BV/B8 /C1/C8/C6/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /CB/C8/BW /BG/BE /BD/BD/BJ /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BH/BF /BF/BE/BF/BA/BT/C5/CB/C4/BX/CA /BL/BI /C8/CA /BW/BH/BF /BE/BL/BH /BV/BA /BT/D1/D7/D0/CT/D6/B8 /BY/BA/BX/BA /BV/D0/D3/D7/CT /B4/CI/CD/CA/C1/B8 /CA/BT/C4/B5/BZ/BT/CB/C8/BX/CA/C7 /BL/BH /C6/C8 /BT/BH/BK/BK /BK/BI/BD /C5/BA /BZ/CP/D7/D4 /CT/D6/D3 /B4/CA/C7/C5/BT/B5/CB/C4/BT /CD/BZ/C0/CC/BX/CA /BK/BK /C5/C8/C4 /BT/BF /BD/BF/BI/BD /C5/BA/BW/BA /CB/D0/CP/D9/CV/CW/D8/CT/D6 /B4/C4/BT/C6/C4/B5/BU/CA/C1/BW/BZ/BX/CB /BK/BI/BU /C8/CA/C4 /BH/BI /BE/BD/BH /BW/BA/C4/BA /BU/D6/CX/CS/CV/CT/D7 /CT/D8 /CP/D0/BA /B4/CB/CH/CA/BT/B8 /BV/BT/CB/BX/B5 /CU/BD /B4/BD/BH/BD/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BD /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT /D8/CW/CT /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 η /B4/BD/BG/BC/BH/B5 /BA /CU/BD /B4/BD/BH/BD/BC/B5 /C5/BT/CB/CB /CU/BD /B4/BD/BH/BD/BC/B5 /C5/BT/CB/CB/CU/BD /B4/BD/BH/BD/BC/B5 /C5/BT/CB/CB /CU/BD /B4/BD/BH/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BD/BK± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BD/BK± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BD/BK± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BD/BK± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BH/BF/BC± /BD/BC /BT/CB/CC/C7/C6 /BK/BK /BV /C4/BT/CB/CB /BD/BD /C3−/D4→/C3 /BC/CB /C3±π∓/A3/BD/BH/BD/BE± /BG /BI/BC/BC /BD/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→/C3 /B7 /C3 /BCπ−/D2/BD/BH/BE/BI± /BI /BE/BJ/BD /BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3/C3 /C3 π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BH/BE/BH /BE/BU/BT /CD/BX/CA /BL/BF /BU γγ∗→π /B7π−π /BCπ /BC/BD/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /B7 /C3 /BCπ−/D7/D8/CP/D8/CT/BA/BE/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD/BT /C1 /C0 /BT /CA /BT /BK /BK /BV /CX/D2 /D8/CW/CT /C3 /BC/CB /C3±π∓/AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA WEIGHTED AVERAGE 1518 ±5 (Error scaled by 1.7) GAVILLET 82 HBC 1.9BIRMAN 88 MPS 2.0ASTON 88C LASS 1.5χ2 5.5 (Confidence Level = 0.065) 1500 1520 1540 1560 1580/CU/BD /B4/BD/BH/BD/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BD /B4/BD/BH/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BH/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BD /B4/BD/BH/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BD /B4/BD/BH/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BF± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BF± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BF± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BF± /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BC/BC± /BG/BC /BT/CB/CC/C7/C6 /BK/BK /BV /C4/BT/CB/CB /BD/BD /C3−/D4→/C3 /BC/CB /C3±π∓/A3/BF/BH± /BD/BH /BI/BC/BC /BF/BU/C1/CA/C5/BT/C6 /BK/BK /C5/C8/CB /BKπ−/D4→/C3 /B7 /C3 /BCπ−/D2/BD/BC/BJ± /BD/BH /BE/BJ/BD /BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3/C3 /C3 π/BF/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /B7 /C3 /BCπ−/D7/D8/CP/D8/CT/BA WEIGHTED AVERAGE 73±25 (Error scaled by 2.5) GAVILLET 82 HBC 5.2BIRMAN 88 MPS 6.4ASTON 88C LASS 0.5χ2 12.0 (Confidence Level = 0.002) -50 0 50 100 150 200 250/CU/BD /B4/BD/BH/BD/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /CU/BD /B4/BD/BH/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BH/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BD /B4/BD/BH/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BD /B4/BD/BH/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 /CU/BD /B4/BD/BH/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BD /B4/BD/BH/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BD /B4/BD/BH/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BD /B4/BD/BH/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT /CD/BX/CA /BL/BF/BU /C8/CA /BW/BG/BK /BF/BL/BJ/BI /BW/BA/BT/BA /BU/CP/D9/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/BT/C1/C0/BT/CA/BT /BK/BK/BV /C8/CA /BW/BF/BK /BD /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CC/C7/C6 /BK/BK/BV /C8/C4 /BU/BE/BC/BD /BH/BJ/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C2/C8/BU/C1/CA/C5/BT/C6 /BK/BK /C8/CA/C4 /BI/BD /BD/BH/BH/BJ /BT/BA /BU/CX/D6/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BY/CB/CD/B8 /C1/C6/BW/B8 /C5/BT/CB/BW/B5 /C2/C8/BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /CI/C8/C0/CH /BV/BD/BI /BD/BD/BL /C8 /BA /BZ/CP/DA/CX/D0/D0/CT/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C8 /BT/BW/C7/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /BV/C0/BT/CA/BW /BC/BJ /C2/C0/BX/C8 /BC/BJ/BC/BF /BC/BD/BK /C8 /BA /BT/CR/CW/CP /D6/CS /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/C3/BT/C6/BT/BW /BT/B9/BX/C6/BA/BA/BA /BC/BH /C8/CA /BW/BJ/BD /BC/BL/BG/BC/BC/BH /CH/BA /C3/CP/D2/CP/CS/CP/B9/BX/D2/DD /D3/B8 /C7/BA /C5/D3 /D6/CX/D1/CP/D8/D7/D9/B8 /CC/BA /C6/CX/D7/CW/CX/CZ /CP /DB /CP/BT/BU/BX/C4/BX /BL/BJ/BZ /C8/C4 /BU/BG/BD/BH /BE/BK/BL /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA/BV/C4/C7/CB/BX /BL/BJ/BW /CI/C8/C0/CH /BV/BJ/BI /BG/BI/BL /BY/BA/BX/BA /BV/D0/D3/D7/CT /CT/D8 /CP/D0/BA/C3/C1/C6/BZ /BL/BD /C6/C8/BU/C8/CB /BU/BE/BD /BD/BD /BX/BA /C3/CX/D2/CV /CT/D8 /CP/D0/BA /B4/BY/CB/CD/B8 /BU/C6/C4/B7/B5/BT/C1/C0/BT/CA/BT /BK/BK/BV /C8/CA /BW/BF/BK /BD /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BG /CB/C2/C6/C8 /BF/BL /BJ/BF/BH /CB/BA /BU/CX/D8 /DD/D9/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BL /BD/BD/BI/BH/BA /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C5/BT/CB/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C5/BT/CB/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C5/BT/CB/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BH/BE/BH± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BE/BH± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BE/BH± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BE/BH± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BE/BD± /BD/BF /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BH/BG/BJ /B7/BD /BC − /BE /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BL/BI /B7 /BL − /BK /BE/BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/CB/C8/C3 /BIπ−/D4→ /C3 /B7/C3−/D2/BD/BG/BL/BJ /B7 /BK − /BL /BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/CB/C8/C3 /BD/BK/BA/BGπ−/D4→ /C3 /B7/C3−/D2/BD/BG/BL/BE± /BE/BL /BZ/C7/CA/C4/C1/BV/C0 /BK/BC /BT/CB/C8/C3 /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS→ /C3 /B7/C3−/D2/BD/BH/BC/BE± /BE/BH /BF/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→π /B7π−/D2/BD/BG/BK/BC /BD/BG /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BI /C0/BU/BV /BI/BA/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2 /BI/BH/BI /BI/BH/BI/BI/BH/BI /BI/BH/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BE/BF. /BG± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE/BF. /BG± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BE/BF. /BG± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE/BF. /BG± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D7 /D8/CW/CX/D7 /D3/D2/CT/BA/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BH/BE/BI. /BK± /BG. /BF /BT/CB/CC/C7/C6 /BK/BK /BW /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /A3/BD/BH/BC/BG ± /BD/BE /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BI /CB/C8/BX/BV /BG/BC /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /CH/BD/BH/BE/BL ± /BF /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BU /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→ /C3−/C3 /B7/A3/BD/BH/BE/BD ± /BI /BI/BH/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BU /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3/C3 /B7/C3−/BD/BH/BE/BD ± /BF /BH/BJ/BE /BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /A3/C3 /C3/BD/BH/BE/BE ± /BI /BD/BE/BF /BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /C0/BU/BV /BG/BA/BD/BH /C3−/D4→ /A3/C3 /BC/CB /C3 /BC/CB/BD/BH/BE/BK ± /BJ /BD/BI/BI /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BJ /C7/C5/BX/BZ /BD/BC /C3−/D4→ /C3 /B7/C3−/B4 /A3 /B8 /A6 /B5/BD/BH/BE/BJ ± /BF /BD/BE/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BV /BT/CB/C8/C3 /BD/BF /C3−/D4→ /C3 /B7/C3−/B4 /A3 /B8 /A6 /B5/BD/BH/BD/BL ± /BJ /BD/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→ /C3 /C3 /B4 /A3 /B8 /A6 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BD/BG ± /BK /BI/BD /BU/C1/C6/C7/C6 /BC/BJ /BZ/BT/C5/CB /BF/BE/BA/BH /C3−/D4→ηη /B4 /A3/ /A6 /BC/B5/BD/BH/BD/BF ± /BD/BC /BG/BU/BT/CA/C3 /C7 /CE /BL/BL /CB/C8/BX/BV /BG/BC /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /DD/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BH/BE/BC. /BJ± /BE. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE/BC. /BJ± /BE. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BE/BC. /BJ± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE/BC. /BJ± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BE/BD ± /BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φ /C3 /B7/C3−/BD/BH/BD/BK ± /BD± /BF /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BD/BH/BD/BL ± /BE /B7/BD /BH − /BH /BU/BT/C1 /BC/BF /BZ /BU/BX/CB /C2/ψ→γ /C3 /C3/BD/BH/BE/BF ± /BI /BF/BF/BD /BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF /BL/BD/B8 /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3 /BC/CB/BD/BH/BF/BH ± /BH± /BG /BT/BU/CA/BX/CD /BL/BI /BV /BW/C4/C8/C0 /CI /BC→ /C3 /B7/C3−/B7/CG/BD/BH/BD/BI ± /BH /B7 /BL − /BD/BH /BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BD/BH/BF/BD. /BI± /BD/BC. /BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/BD/BH/BD/BH ± /BH /BI/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/BD/BH/BE/BH ± /BD/BC± /BD/BC /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BE/BF ± /BH /BK/BJ/BC /BJ/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BG/BL/BI ± /BE /BK/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BD/BF± /BG /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC/BD/BH/BC/BK± /BL /BL/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC/BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BD/BH± /BD/BH /BD/BH/BD/BH± /BD/BH/BD/BH/BD/BH± /BD/BH /BD/BH/BD/BH± /BD/BH/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3−/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BF/BJ /B7/BL − /BK /BK/BG /BD/BC/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /CI/BX/CD/CB /CT/D4→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BE/BV/C0/BT/BU/BT /CD/BW /BK/BD /CX/D7 /CP /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /CS/CP/D8/CP/BA/BF/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CW/CT/D6/CT /D8/CW/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 /DB/CX/CS/D8/CW /CP/D2/CS /CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD/CP /D6/CT /CX/D2 /CR/D3/D1/D4/D0/CT/D8/CT/CS/CX/D7/CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /C3 /C3 /CR/CW/CP/D2/D2/CT/D0/B8 /D1/CP/CZ/CX/D2/CV /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2 /CS/D9/CQ/CX/D3/D9/D7/BA/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C2 /BA/BI/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/CV/D2/D3 /D6/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BJ/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BK/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BC/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CF/C1/BW/CC/C0 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CF/C1/BW/CC/C0/CU/prime/BE /B4/BD/BH/BE/BH/B5 /CF/C1/BW/CC/C0 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BJ/BF /B7 /BI − /BH /C7/CD/CA /BY/C1/CC /BJ/BF /B7 /BI − /BH /C7/CD/CA /BY/C1/CC/BJ/BF /B7 /BI − /BH /C7/CD/CA /BY/C1/CC /BJ/BF /B7 /BI − /BH /C7/CD/CA /BY/C1/CC/BJ/BI± /BD/BC /BJ/BI± /BD/BC/BJ/BI± /BD/BC /BJ/BI± /BD/BC/C8/BW/BZ /BL/BC /BY /D3 /D6 /AC/D8/D8/CX/D2/CV/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C8/C1/C7/C6 /BU/BX/BT/C5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BE± /BG/BE /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BC/BK /B7 /BH − /BE /BD/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BI/BL /B7/BE /BE − /BD/BI /BD/BE/BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/CB/C8/C3 /BIπ−/D4→ /C3 /B7/C3−/D2/BD/BF/BJ /B7/BE /BF − /BE/BD /BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/CB/C8/C3 /BD/BK/BA/BGπ−/D4→ /C3 /B7/C3−/D2/BD/BH/BC /B7/BK /BF − /BH/BC /BZ/C7/CA/C4/C1/BV/C0 /BK/BC /BT/CB/C8/C3 /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS→ /C3 /B7/C3−/D2/BD/BI/BH± /BG/BE /BD/BF/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF /BD/BH π−/D4→π /B7π−/D2/BL/BE /B7/BF /BL − /BE/BE /BD/BG/C8/C7/C4 /CH/BV/C0/CA/C7/BA/BA/BA /BJ/BL /CB/CC/CA/BV /BJπ−/D4→ /D2/C3 /BC/CB /C3 /BC/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5 /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3±/BU/BX/BT/C5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BC. /BE± /BE. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK/BC. /BE± /BE. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK/BC. /BE± /BE. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK/BC. /BE± /BE. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D7 /D8/CW/CX/D7 /D3/D2/CT/BA/BL/BC± /BD/BE /BT/CB/CC/C7/C6 /BK/BK /BW /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /A3/BJ/BF± /BD/BK /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BI /CB/C8/BX/BV /BG/BC /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /CH/BK/BF± /BD/BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BU /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→ /C3−/C3 /B7/A3/BK/BH± /BD/BI /BI/BH/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BU /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3/C3 /B7/C3−/BK/BC /B7/BD /BG − /BD/BD /BH/BJ/BE /BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /A3/C3 /C3/BJ/BE± /BE/BH /BD/BI/BI /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BJ /C7/C5/BX/BZ /BD/BC /C3−/D4→ /C3 /B7/C3−/B4 /A3 /B8 /A6 /B5/BI/BL± /BE/BE /BD/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→ /C3 /C3 /B4 /A3 /B8 /A6 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BE /B7/BE /BH − /BD/BI /BI/BD /BU/C1/C6/C7/C6 /BC/BJ /BZ/BT/C5/CB /BF/BE/BA/BH /C3−/D4→ηη /B4 /A3/ /A6 /BC/B5/BJ/BH± /BE/BC /BD/BH/BU/BT/CA/C3 /C7 /CE /BL/BL /CB/C8/BX/BV /BG/BC /C3−/D4→ /C3 /BC/CB /C3 /BC/CB /DD/BI/BE /B7/BD /BL − /BD/BG /BD/BE/BF /BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /C0/BU/BV /BG/BA/BD/BH /C3−/D4→ /A3/C3 /BC/CB /C3 /BC/CB/BI/BD± /BK /BD/BE/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BV /BT/CB/C8/C3 /BD/BF /C3−/D4→ /C3 /B7/C3−/B4 /A3 /B8 /A6 /B5/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT /B7/CT−/BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BJ/BL. /BL± /BF. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BJ/BL. /BL± /BF. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BJ/BL. /BL± /BF. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BL. /BL± /BF. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BJ/BJ± /BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φ /C3 /B7/C3−/BK/BE± /BE± /BF /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BJ/BH± /BG /B7/BD /BH − /BH /BU/BT/C1 /BC/BF /BZ /BU/BX/CB /C2/ψ→γ /C3 /C3/BD/BC/BC± /BD/BH /BF/BF/BD /BD/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF /BL/BD/B8 /BD/BK/BF/DF /BE/BC/BL /CT /B7/CT−→/CT /B7/CT−/C3 /BC/CB /C3 /BC/CB/BI/BC± /BE/BC± /BD/BL /BT/BU/CA/BX/CD /BL/BI /BV /BW/C4/C8/C0 /CI /BC→ /C3 /B7/C3−/B7/CG/BI/BC± /BE/BF /B7/BD /BF − /BE/BC /BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BD/BC/BF± /BF/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/BI/BE± /BD/BC /BD/BJ/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/BK/BH± /BF/BH /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BC/BG± /BD/BC /BK/BJ/BC /BD/BK/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BC/BC± /BF /BD/BL/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /D4/D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BL± /BK /BJ/BL± /BK/BJ/BL± /BK /BJ/BL± /BK /BE/BC/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ/BI± /BI /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC/BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC± /BE/BH /BJ/BC± /BE/BH/BJ/BC± /BE/BH /BJ/BC± /BE/BH/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3−/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 /CT/D4 /BV/C7/C4/C4/C1/CB/C1/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BC /B7/BF /BG − /BE/BE /BK/BG /BE/BD/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /CI/BX/CD/CB /CT/D4→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BD/BE/BV/C0/BT/BU/BT /CD/BW /BK/BD /CX/D7 /CP /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /CS/CP/D8/CP/BA/BD/BF/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CW/CT/D6/CT /D8/CW/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 /DB/CX/CS/D8/CW /CP/D2/CS /CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD/CP /D6/CT /CX/D2 /CR/D3/D1/D4/D0/CT/D8/CT/CS/CX/D7/CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /C3 /C3 /CR/CW/CP/D2/D2/CT/D0/B8 /D1/CP/CZ/CX/D2/CV /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2 /CS/D9/CQ/CX/D3/D9/D7/BA/BD/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BW /DB/CX/D8/CW /CU/BE /B4/BD/BE/BJ/BC/B5 /B9 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /C5/CP/D7/D7 /AC/DC/CT/CS /CP/D8 /BD/BH/BD/BI /C5/CT/CE/BA/BD/BH/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BD/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C2 /BA/BD/BJ/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/CV/D2/D3 /D6/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BD/BK/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BD/BL/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BE/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3 /B4/BK/BK. /BJ± /BE. /BE /B5/B1/A0/BEηη /B4/BD/BC. /BG± /BE. /BE /B5/B1/A0/BFππ /B4 /BK. /BE± /BD. /BH /B5× /BD/BC− /BF/A0/BG /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/A0/BHπ /C3 /C3/A0/BIππη/A0/BJπ /B7π /B7π−π−/A0/BKγγ /B4 /BD. /BD/BD± /BC. /BD/BG/B5× /BD/BC− /BI /BI/BH/BJ /BI/BH/BJ/BI/BH/BJ /BI/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/prime/BE /B4/BD/BH/BE/BH/B5 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/B8 /BE /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/B8 /CP /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D3/CU /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/B8 /CP/D2/CS /BF/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/B9/D8/CT/D6/D1/CX/D2/CT /BH /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BD/BG/BA/BC /CU/D3 /D6 /BD/BE/CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BE − /BD/BC/BC/DC/BF − /BI− /BD/DC/BK − /BI /BI /BD/A0 − /BE/BF /BE/BF − /BD− /BH/BH /DC/BD /DC/BE /DC/BF /DC/BK/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /A0/BD /C3 /C3 /BI/BH /B7/BH − /BG/A0/BEηη /BJ. /BI± /BD. /BK/A0/BFππ /BC. /BI/BC± /BC. /BD/BE/A0/BKγγ /B4 /BK. /BD± /BC. /BL /B5× /BD/BC− /BH /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /A0/parenleftbig/C3 /C3/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BH /B7/BH − /BG /C7/CD/CA /BY/C1/CC /BI/BH /B7/BH − /BG /C7/CD/CA /BY/C1/CC/BI/BH /B7/BH − /BG /C7/CD/CA /BY/C1/CC /BI/BH /B7/BH − /BG /C7/CD/CA /BY/C1/CC/BI/BF /B7/BI − /BH /BI/BF /B7/BI − /BH /BI/BF /B7/BI − /BH /BI/BF /B7/BI − /BH /BE/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/A0/parenleftbig ηη/parenrightbig/A0/BE /A0/parenleftbig ηη/parenrightbig/A0/BE /A0/parenleftbig ηη/parenrightbig/A0/BE /A0/parenleftbig ηη/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BI± /BD. /BK/C7 /CD /CA /BY /C1 /CC /BJ. /BI± /BD. /BK/C7 /CD /CA /BY /C1 /CC/BJ. /BI± /BD. /BK/C7 /CD /CA /BY /C1 /CC /BJ. /BI± /BD. /BK/C7 /CD /CA /BY /C1 /CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH. /BC± /BC. /BK /BK/BJ/BC /BE/BF/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BE/BG /B7/BF − /BD /BE/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/A0/parenleftbig ππ/parenrightbig/A0/BF /A0/parenleftbig ππ/parenrightbig/A0/BF /A0/parenleftbig ππ/parenrightbig/A0/BF /A0/parenleftbig ππ/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BD. /BG /B7/BD. /BC − /BC. /BH /BD. /BG /B7/BD. /BC − /BC. /BH /BD. /BG /B7/BD. /BC − /BC. /BH /BD. /BG /B7/BD. /BC − /BC. /BH /BE/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE /B7/BD. /BC − /BC. /BE /BK/BJ/BC /BE/BF/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig γγ/parenrightbig/A0/BK /A0/parenleftbig γγ/parenrightbig/A0/BK /A0/parenleftbig γγ/parenrightbig/A0/BK /A0/parenleftbig γγ/parenrightbig/A0/BK/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BF± /BC. /BC/BF /BK/BJ/BC /BE/BF/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BE/BE/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA/BE/BF/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8 /D9/D7/CX/D2/CV /A0/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5/BP/BI /BK /C5 /CT /CE/CP/D2/CS /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CU/prime/BE /B4/BD/BH/BE/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/prime/BE /B4/BD/BH/BE/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BE± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BI/BG± /BC. /BC/BC/BG/BK± /BC. /BC/BD/BD/BI /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BC. /BC/BJ/BI± /BC. /BC/BC/BI± /BC. /BC/BD/BD /BF/BF/BD /BE/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF /CT /B7/CT−→ /CT /B7/CT−/C3 /BC/CB /C3 /BC/CB/BC. /BC/BI/BJ± /BC. /BC/BC/BK± /BC. /BC/BD/BH /BE/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BC. /BD/BD /B7/BC. /BC/BF − /BC. /BC/BE± /BC. /BC/BE /BU/BX/C0/CA/BX/C6/BW /BK/BL /BV /BV/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−/C3 /BC/CB /C3 /BC/CB/BC. /BD/BC /B7/BC. /BC/BG − /BC. /BC/BF /B7/BC. /BC/BF − /BC. /BC/BE /BU/BX/CA/BZ/BX/CA /BK/BK /C8/C4/CD/CC /CT /B7/CT−→ /CT /B7/CT−/C3 /BC/CB /C3 /BC/CB/BC. /BD/BE± /BC. /BC/BJ± /BC. /BC/BG /BE/BH/BT/C1/C0/BT/CA/BT /BK/BI /BU /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BG /BE/BH/BT/C4 /CC/C0/C7/BY/BY /BK/BF /CC /BT/CB/CB /CT /B7/CT−→ /CT /B7/CT−/C3 /C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BD/BG± /BC. /BC/BC/BH/BC± /BC. /BC/BC/BJ/BJ /BE/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BE/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C2 /BA/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8/BE/BH/CD/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/BE/BI/CD/D7/CX/D2/CV /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC± /BC. /BC/BF /BE/BJ/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BD /BZ/BT/C5/BG /BF/BC/BCπ−/D4→π−/D4ηη/BE/BJ/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BZ/BT/C5/BG /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/CU /CF /BT/BJ/BI /D3/D2 /C3 /C3 /CR/CT/D2/D8/D6/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CT/D7/D9/D0/D8/D7/D3/CU /BV/BU/BT/C4/B8 /C5/CA/C3/BF /CP/D2/CS /BW/C5/BE /D3/D2 /C2/ψ→γηη /BA/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BC. /BD/BD/BH± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BH± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD/BH± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BH± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BL± /BC. /BC/BD/BH± /BC. /BC/BF/BI /BI/BD /BE/BK/BU/C1/C6/C7/C6 /BC/BJ /BZ/BT/C5/CB /BF/BE/BA/BH /C3−/D4→ ηη /B4 /A3/ /A6 /BC/B5/BC. /BD/BD± /BC. /BC/BG /BE/BL/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BD /BZ/BT/C5/BG /BF/BC/BCπ−/D4→π−/D4ηη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BD/BG /BL/BC /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 < /BC/BA/BH/BC /BU/BT/CA/C6/BX/CB /BI/BJ /C0/BU/BV /BG/BA/BI/B8/BH/BA/BC /C3−/D4/BE/BK/CD/D7/CX/D2/CV /D8/CW/CT /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /C3−/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/CU/D6/D3/D1 /BT/CB/CC/C7/C6 /BK/BK /BW /BA /BE/BL/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BZ/BT/C5/BG /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/CU /CF /BT/BJ/BI /D3/D2 /C3 /C3 /CR/CT/D2/D8/D6/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CT/D7/D9/D0/D8/D7/D3/CU /BV/BU/BT/C4/B8 /C5/CA/C3/BF /CP/D2/CS /BW/C5/BE /D3/D2 /C2/ψ→γηη /BA/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BK/BE± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BK/BE± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BK/BE± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BK/BE± /BC. /BC/BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BJ/BH± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BH± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BH± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BH± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ± /BC. /BC/BC/BE /BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2/BC. /BC/BE/BJ /B7/BC. /BC/BJ/BD − /BC. /BC/BD/BF /BF/BC/BZ/C7/CA/C4/C1/BV/C0 /BK/BC /BT/CB/C8/C3 /BD/BJ/B8/BD/BK π−/D4/BC. /BC/BC/BJ/BH± /BC. /BC/BC/BE/BH /BF/BC, /BF/BD/C5/BT/CA/CC/C1/C6 /BJ/BL /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BI /BL/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BU /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3/C3 /B7/C3−/BC. /BD/BL± /BC. /BC/BF /BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF /BD/BH π−/D4→π /B7π−/D2 < /BC. /BC/BG/BH /BL/BH /BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /C0/BU/BV /BG/BA/BD/BH /C3−/D4→ /A3/C3 /BC/CB /C3 /BC/CB/BC. /BC/BD/BE± /BC. /BC/BC/BG /BF/BC/C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /CB/C8/BX/BV /BIπ /C6→ /C3 /B7/C3−/C6 < /BC. /BC/BI/BF /BL/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BV /BT/CB/C8/C3 /BD/BF /C3−/D4→ /C3 /B7/C3−/B4 /A3 /B8 /A6 /B5 < /BC. /BC/BC/BK/BI /BF/BC/BU/BX/CD/CB/BV/C0 /BJ/BH /BU /C7/CB/C8/C3 /BK/BA/BLπ−/D4→ /C3 /BC /C3 /BC/D2/BF/BC/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CX/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CQ /DD /CP/D2 /D3/D2/CT/B9/D4/CX/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D1/CT/CR/CW/CP/D2/CX/D7/D1/BA/BF/BD/C5/BT/CA/CC/C1/C6 /BJ/BL /D9/D7/CT/D7 /D8/CW/CT /C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /CS/CP/D8/CP /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /CX/D2/D4/D9/D8 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 →/C3 /C3 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL/BE± /BC. /BC/BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BL/BE± /BC. /BC/BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BL/BE± /BC. /BC/BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BL/BE± /BC. /BC/BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BH± /BC. /BC/BF/BH /BC. /BC/BJ/BH± /BC. /BC/BF/BH/BC. /BC/BJ/BH± /BC. /BC/BF/BH /BC. /BC/BJ/BH± /BC. /BC/BF/BH/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π− /bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig π /C3 /C3/parenrightbig/bracketrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/B4/A0/BG /B7/A0/BH /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig π /C3 /C3/parenrightbig/bracketrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/B4/A0/BG /B7/A0/BH /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig π /C3 /C3/parenrightbig/bracketrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/B4/A0/BG /B7/A0/BH /B5/BB/A0/BD/bracketleftbig/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/B7/A0/parenleftbig π /C3 /C3/parenrightbig/bracketrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/B4/A0/BG /B7/A0/BH /B5/BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BH /BL/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4 < /BC. /BG /BI/BJ /BT/C5/C5/BT/CA /BI/BJ /C0/BU/BV/A0/parenleftbig ππη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ππη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ππη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig ππη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BG/BD /BL/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4 < /BC. /BF /BI/BJ /BT/C5/C5/BT/CA /BI/BJ /C0/BU/BV/A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig π /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BE /BL/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/prime/BE /B4/BD/BH/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/C6/C7/C6 /BC/BJ /C8 /BT/C6 /BJ/BC /BD/BJ/BD/BF /BY/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BJ/BC /BD/BJ/BH/BK/BA/BT/C5/CB/C4/BX/CA /BC/BI /C8/C4 /BU/BI/BF/BL /BD/BI/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI/BT /BX/C8/C2 /BT/BE/BJ /BE/BC/BJ /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8/C4 /BU/BI/BC/BJ /BE/BG/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG /BX/C8/C2 /BV/BF/BE /BF/BE/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /C8/C4 /BU/BH/BJ/BK /BF/BF /CB/BA /BV/CW/CT/CZ /CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/CI/BX/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BF/BZ /C8/CA /BW/BI/BK /BC/BH/BE/BC/BC/BF /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA /CC/CX/CZ/CW/D3/D1/CX/D6/D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BK/BI/BC/BA/BT/C5/CB/C4/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BF /BE/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/C0 /C8/C4 /BU/BH/BC/BD /BD/BJ/BF /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BX /C8/C4 /BU/BG/BJ/BL /BH/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C8/C4 /BU/BG/BH/BF /BF/BC/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BU/BT/CA/C3 /C7 /CE /BL/BL /C2/BX/CC/C8/C4 /BJ/BC /BE/BG/BK /BU/BA/C8 /BA/BU /CP /D6/CZ /D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BJ/BC /BE/BG/BE/BA/BT/BU/CA/BX/CD /BL/BI/BV/C8/C4 /BU/BF/BJ/BL /BF/BC/BL /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BI/BV /C8/CA/C4 /BJ/BJ /BF/BL/BH/BL /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH/C2 /C8/C4 /BU/BF/BI/BF /BD/BD/BK /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BD /CB/C8/BW /BF/BI /BD/BH/BH /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /B4/BZ/BT/C5/BE/B8 /BZ/BT/C5/BG /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BD/BI /BL/BC/BC/BA /BI/BH/BK /BI/BH/BK/BI/BH/BK /BI/BH/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/prime/BE /B4/BD/BH/BE/BH/B5 /B8 /CU/BE /B4/BD/BH/BI/BH/B5 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC/BZ /CI/C8/C0/CH /BV/BG/BK /BD/BK/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BL/BC /C8/C4 /BU/BE/BF/BL /BD /C2/BA/C2/BA /C0/CT/D6/D2/CP/D2/CS/CT/DE /CT/D8 /CP/D0/BA /B4/C1/BY/C1/BV/B8 /BU/C7/CB/CC/B8 /BV/C1/CC/B7/B5/BU/BX/C0/CA/BX/C6/BW /BK/BL/BV /CI/C8/C0/CH /BV/BG/BF /BL/BD /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CC/C7/C6 /BK/BK/BW /C6/C8 /BU/BF/BC/BD /BH/BE/BH /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /C8/CA/C4 /BI/BC /BE/BE/BF/BK /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/BX/CA /BK/BK /CI/C8/C0/CH /BV/BF/BJ /BF/BE/BL /BV/BA /BU/CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C8/C4/CD/CC/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BY /BT/C4 /CE /BT/CA/BW /BK/BK /C8/CA /BW/BF/BK /BE/BJ/BC/BI /BT/BA /BY /CP/D0/DA/CP /D6/CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/CA/B8 /BY/CA/BT/CB/B8 /C4/BT/C4/C7/B7/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /CI/C8/C0/CH /BV/BF/BI /BF/BI/BL /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C4/BT/C4/C7/B8 /BV/C4/BX/CA/B8 /BY/CA/BT/CB/B7/B5/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C8/CA /BW/BF/BH /BE/BC/BJ/BJ /CA/BA/C5/BA /BU/CP/D0/D8/D6/D9/D7/CP/CX/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BI/BU /C8/CA/C4 /BH/BJ /BG/BC/BG /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV/B9/BE γ /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BI /CB/C2/C6/C8 /BG/BF /BJ/BJ/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5 /C2/C8/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BF /BD/BE/BD/BD/BA/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C8/C4 /BU/BD/BJ/BJ /BE/BE/BF /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BU/CA/BT/C6/B8 /BV/CD/C6/CH/B7/B5/BT/C4 /CC/C0/C7/BY/BY /BK/BF /C8/C4 /BD/BE/BD/BU /BE/BD/BI /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF/BU /C6/C8 /BU/BE/BE/BG /BD/BL/BF /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD/BU /CI/C8/C0/CH /BV/BK /BF/BD/BF /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B7/B5/BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /C6/C8 /BU/BD/BL/BD /BE/BI /CB/BA /BT/D0/B9/C0/CP /D6/D6/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C0/BT/BU/BT /CD/BW /BK/BD /BT/C8/C8 /BU/BD/BE /BH/BJ/BH /CE/BA /BV/CW/CP/CQ/CP/D9/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B5/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C6/C8 /BU/BD/BJ/BH /BG/BC/BE /BZ/BA /BV/D3/D7/D8/CP /CS/CT /BU/CT/CP/D9/D6/CT/CV/CP /D6/CS /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B7/B5/BZ/C7/CA/C4/C1/BV/C0 /BK/BC /C6/C8 /BU/BD/BJ/BG /BD/BI /C4/BA /BZ/D3 /D6/D0/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BV/CA/BT /BV/B8 /C5/C8/C1/C5/B8 /BV/BX/CA/C6/B7/B5/BV/C7/CA/BW/BX/C6 /BJ/BL /C6/C8 /BU/BD/BH/BJ /BE/BH/BC /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BL /C6/C8 /BU/BD/BH/BK /BH/BE/BC /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /BX/BA/C6/BA /C7/DE/D1/D9/D8/D0/D9 /B4/BW/CD/CA/C0/B5/C8/C7/C4 /CH/BV/C0/CA/C7/BA/BA/BA /BJ/BL /C8/CA /BW/BD/BL /BD/BF/BD/BJ /CE/BA/BT/BA /C8 /D3/D0/DD/CR/CW/D6/D3/D2/CP/CZ /D3/D7 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /C6/C8 /BU/BD/BE/BD /BE/BF/BJ /BY/BA /BU/CP /D6/D6/CT/CX/D6/D3 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B8 /C6/C1/C2/C5/B7/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BK/BG /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B8 /BV/BX/CA/C6/B7/B5/C8 /BT /CF/C4/C1/BV/C3/C1 /BJ/BJ /C8/CA /BW/BD/BH /BF/BD/BL/BI /BT/BA/C2/BA /C8 /CP /DB/D0/CX/CR/CZ/CX /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B5 /C1/C2/C8/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI/BV /C6/C8 /BU/BD/BC/BG /BG/BD/BF /BZ/BA/CF/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/BU/BX/CD/CB/BV/C0 /BJ/BH/BU /C8/C4 /BI/BC/BU /BD/BC/BD /CF/BA /BU/CT/D9/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BX/CC/C0/B5/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE/BU /C8/CA /BW/BI /BE/BL /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BT/C5/C5/BT/CA /BI/BJ /C8/CA/C4 /BD/BL /BD/BC/BJ/BD /CA/BA /BT/D1/D1/CP /D6 /CT/D8 /CP/D0/BA /B4/C6/CF/BX/CB/B8 /BT/C6/C4/B5 /C2/C8/BU/BT/CA/C6/BX/CB /BI/BJ /C8/CA/C4 /BD/BL /BL/BI/BG /CE/BA/BX/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5 /C1/C2/C8/BV/BV/CA/BX/C6/C6/BX/C4/C4 /BI/BI /C8/CA/C4 /BD/BI /BD/BC/BE/BH /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/C4/C1 /BC/BD /C2/C8/BZ /BE/BJ /BK/BC/BJ /BW/BA/B9/C5/BA /C4/CX/B8 /C0/BA /CH /D9/B8 /C9/BA/B9/CG/BA /CB/CW/CT/D2/BT/C4/BU/BX/CA/C1/BV/C7 /BL/BK /C8/C4 /BU/BG/BF/BK /BG/BF/BC /BT/BA /BT/D0/CQ /CT/D6/CX/CR/D3 /CT/D8 /CP/D0/BA /B4/C7/CQ /CT/D0/CX/DC /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BX/C6/C6/C1 /BK/BF /C8/CA /BW/BE/BJ /BD/BC/BF/BD /C8 /BA/C2 /CT /D2 /D2 /CX /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE /C8/C4 /BD/BD/BC/BU /BJ/BJ /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BX/CC/C3/C1/C6 /BK/BE/BU /C8/CA /BW/BE/BH /BD/BJ/BK/BI /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CC/CD/BY/CC/CB/B8 /CE /BT/C6/BW/B5/BT/BU/CA/BT/C5/CB /BI/BJ/BU /C8/CA/C4 /BD/BK /BI/BE/BC /BZ/BA/CB/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B5/BU/BT/CA/C6/BX/CB /BI/BH /C8/CA/C4 /BD/BH /BF/BE/BE /CE/BA/BX/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5 /CU/BE /B4/BD/BH/BI/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /CP/D2/D8/CX/D2/D9/CR/D0/CT/D3/D2/B9/D2/D9/CR/D0/CT/D3/D2 /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8 /D6/CT/D7/D8/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/B9/D8/CX/D3/D2/BA /CU/BE /B4/BD/BH/BI/BH/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BH/BI/BH/B5 /C5/BT/CB/CB/CU/BE /B4/BD/BH/BI/BH/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BH/BI/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BI/BE± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BI/BE± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BI/BE± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BI/BE± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BD /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BH/BL/BC± /BD/BC /BD/BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BD/BH/BH/BE± /BD/BF /BE/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC/BD/BH/BH/BC± /BD/BC± /BE/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2/BD/BH/BJ/BH± /BD/BK /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF /BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BH/BC/BJ± /BD/BH /BE/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BH/BI/BH± /BE/BC /C5/BT /CH /BL/BC /BT/CB/CC/BX /BC/BA/BC /D4/D4→π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BL/BK± /BD/BD± /BL /BU/BT/C3/BX/CA /BL/BL /BU /CB/C8/BX/BV /BC /D4/D4→ωωπ /BC/BD/BH/BF/BG± /BE/BC /BF/BT/BU/BX/C4/BX /BL/BI /BV /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 ∼ /BD/BH/BH/BE /BG/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη/BD/BH/BL/BK± /BJ/BE /BU/BT/C4/C7/CB/C0/C1/C6 /BL/BH /CB/C8/BX/BV /BG/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BH/BI/BI /B7/BK /BC − /BH/BC /BH/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BFπ /BC/B8ηηπ /BC/BD/BH/BC/BE± /BL /BT/BW /BT/C5/C7 /BL/BF /C7/BU/C4/CG /D2/D4→π /B7π /B7π−/BD/BG/BK/BK± /BD/BC /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BD/BH/BC/BK± /BD/BC /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BW /BX/BJ/BI/BC /D4/D4→ /BFπ /BC→ /BIγ/BD/BH/BE/BH± /BD/BC /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BW /BX/BJ/BI/BC /D4/D4→ηπ /BCπ /BC→ /BIγ ∼ /BD/BH/BC/BG /BJ/CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /BC/BA/BC /D4/C6→ /BFπ−/BEπ /B7/BD/BH/BG/BC± /BD/BH /BI/BT/BW /BT/C5/C7 /BL/BE /C7/BU/C4/CG /D2/D4→π /B7π /B7π−/BD/BH/BD/BH± /BD/BC /BK/BT/C3/BX/CA /BL/BD /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BD/BG/BJ/BJ± /BH /BU/CA/C1/BW/BZ/BX/CB /BK/BI /BV /BW/BU/BV /BC/BA/BC /D4/C6→ /BFπ−/BEπ /B7/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT ωω /D7/D8/CP/D8/CT /D3/CU /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BU /CT/CP /D6/D0/CX/CT/D6 /CP/D7/D7/CX/CV/D2/CT/CS /D8/D3 /D8/CW/CT /CU/BE /B4/BD/BI/BG/BC/B5 /BA /BE/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D0/CP /D6/CV/CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 ρρ /CP/D2/CSωω /B8 /CR/D3/D9/D0/CS /CQ /CT /CU/BE /B4/BD/BI/BG/BC/B5 /BA/BG/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BH/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /D4/D4→ /BFπ /BC/B8π /BCηη /CX/D2/CR/D0/D9/CS/CX/D2/CV /BT/C3/BX/CA /BL/BD/CS/CP/D8/CP/BA/BI/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT /D4/CP /D6/D8/D0/DD /CU/BC /B4/BD/BH/BC/BC/B5 /BA/BJ/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /C5 /CB /C4 /BX /CA /BL /BH /BU /BAWEIGHTED AVERAGE 1562 ±13 (Error scaled by 2.1) MAY 90 ASTE 0.0BERTIN 97C OBLX 13.4BERTIN 98 OBLX 0.5AMELIN 00 VES 0.3AMSLER 02 CBAR 0.6AMELIN 06 VES 7.8χ2 22.7 (Confidence Level = 0.000) 1450 1500 1550 1600 1650 1700/CU/BE /B4/BD/BH/BI/BH/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BE /B4/BD/BH/BI/BH/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BH/BI/BH/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BH/BI/BH/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BH/BI/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BG± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BG± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BG± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BG± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC± /BD/BD /BL/BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BD/BD/BF± /BE/BF /BD/BC/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC/BD/BF/BC± /BE/BC± /BG/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2/BD/BD/BL± /BE/BG /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF /BC. /BG/BC/BH /D2/D4→π /B7π /B7π−/BD/BF/BC± /BE/BC /BD/BC/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BJ/BC± /BG/BC /C5/BT /CH /BL/BC /BT/CB/CC/BX /BC/BA/BC /D4/D4→π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC± /BI/BC /BD/BD/BT/BU/BX/C4/BX /BL/BI /BV /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 ∼ /BD/BG/BE /BD/BE/BT/C5/CB/C4/BX/CA /BL/BH /BW /BV/BU/BT/CA /BC/BA/BC /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8 π /BCπ /BCη/BE/BI/BF± /BD/BC/BD /BU/BT/C4/C7/CB/C0/C1/C6 /BL/BH /CB/C8/BX/BV /BG/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BI/BI /B7 /BK/BC − /BE/BC /BD/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BV/BU/BT/CA /BC/BA/BC /D4/D4→ /BFπ /BC/B8ηηπ /BC/BD/BF/BC± /BD/BC /BD/BG/BT/BW /BT/C5/C7 /BL/BF /C7/BU/C4/CG /D2/D4→π /B7π /B7π−/BD/BG/BK± /BE/BJ /BD/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BD/BC/BF± /BD/BH /BD/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BW /BX/BJ/BI/BC /D4/D4→ /BFπ /BC→ /BIγ/BD/BD/BD± /BD/BC /BD/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BW /BX/BJ/BI/BC /D4/D4→ηπ /BCπ /BC→ /BIγ ∼ /BE/BC/BI /BD/BI/CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /BT/CB/CC/BX /BC/BA/BC /D4/C6→ /BFπ−/BEπ /B7/BD/BF/BE± /BF/BJ /BD/BH/BT/BW /BT/C5/C7 /BL/BE /C7/BU/C4/CG /D2/D4→π /B7π /B7π−/BD/BE/BC± /BD/BC /BD/BJ/BT/C3/BX/CA /BL/BD /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/BD/BD/BI± /BL /BU/CA/C1/BW/BZ/BX/CB /BK/BI /BV /BW/BU/BV /BC/BA/BC /D4/C6→ /BFπ−/BEπ /B7/BL/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT ωω /D7/D8/CP/D8/CT /D3/CU /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BU /CT/CP /D6/D0/CX/CT/D6 /CP/D7/D7/CX/CV/D2/CT/CS /D8/D3 /D8/CW/CT /CU/BE /B4/BD/BI/BG/BC/B5 /BA /BD/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /D0/CP /D6/CV/CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 ρρ /CP/D2/CSωω /B8 /CR/D3/D9/D0/CS /CQ /CT /CU/BE /B4/BD/BI/BG/BC/B5 /BA/BD/BE/BV/D3/D9/D4/D0/CT/CS/B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C5/CB/C4/BX/CA /BL/BH /BU /B8 /BT/C5/CB/C4/BX/CA /BL/BH /BV /B8 /CP/D2/CS /BT/C5/CB/C4/BX/CA /BL/BG /BW /BA/BD/BF/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /D4/D4→ /BFπ /BC/B8π /BCηη /CX/D2/CR/D0/D9/CS/CX/D2/CV /BT/C3/BX/CA /BL/BD/CS/CP/D8/CP/BA/BD/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BW /BT/C5/C7 /BL/BE/BA/BD/BH/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT /D4/CP /D6/D8/D0/DD /CU/BC /B4/BD/BH/BC/BC/B5 /BA/BD/BI/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BD/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C5/CB/C4/BX/CA /BL/BH /BU /BA /CU/BE /B4/BD/BH/BI/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BH/BI/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BH/BI/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BH/BI/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /D7/CT/CT/D2/A0/BE π /B7π−/D7/CT/CT/D2/A0/BF π /BCπ /BC/D7/CT/CT/D2/A0/BGρ /BCρ /BC/D7/CT/CT/D2/A0/BH /BEπ /B7/BEπ−/D7/CT/CT/D2/A0/BIηη /D7/CT/CT/D2/A0/BJ /CP/BE /B4/BD/BF/BE/BC/B5 π/A0/BKωω /D7/CT/CT/D2/A0/BL /C3 /C3/A0/BD/BCγγ /CU/BE /B4/BD/BH/BI/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BE /B4/BD/BH/BI/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CU/BE /B4/BD/BH/BI/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CU/BE /B4/BD/BH/BI/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig ηη/parenrightbig/A0/BI /A0/parenleftbig ηη/parenrightbig/A0/BI /A0/parenleftbig ηη/parenrightbig/A0/BI /A0/parenleftbig ηη/parenrightbig/A0/BI/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BE± /BC. /BF /BK/BJ/BC /BD/BK/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB /BI/BH/BL /BI/BH/BL/BI/BH/BL /BI/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BH/BI/BH/B5 /B8ρ /B4/BD/BH/BJ/BC/B5 /A0/parenleftbig/C3 /C3/parenrightbig/A0/BL /A0/parenleftbig/C3 /C3/parenrightbig/A0/BL /A0/parenleftbig/C3 /C3/parenrightbig/A0/BL /A0/parenleftbig/C3 /C3/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BC± /BD. /BC /BK/BJ/BC /BD/BK/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BJ/BC± /BC. /BD/BG /BK/BJ/BC /BD/BK/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BK/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8 /D9/D7/CX/D2/CV /CU/BE /B4/BD/BH/BI/BH/B5 /D1/CP/D7/D7 /D3/CU /BD/BH/BJ/BC /C5/CT/CE/B8/DB/CX/CS/D8/CW /D3/CU /BD/BI/BC /C5/CT/CE/B8 /A0/B4 ππ /B5 /BP /BE/BH /C5/CT/CE/B8 /CP/D2/CS /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CU/BE /B4/BD/BH/BI/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BH/BI/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BD/BH/BI/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BH/BI/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BU/BT/C3/BX/CA /BL/BL /BU /CB/C8/BX/BV /BC /D4/D4→ωωπ /BC/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BU/BX/CA/CC/C1/C6 /BL/BK /C7/BU/C4/CG /BC. /BC/BH/DF/BC. /BG/BC/BH /D2/D4→ π /B7π /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BD/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BU /CA/CE/CD/BX /D4/D4→π /B7π−π /BC/D7/CT/CT/D2 /C5/BT /CH /BK/BL /BT/CB/CC/BX /D4/D4→π /B7π−π /BC/BD/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /BU /CX/D7 /CU/D6/D3/D1 /CP /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C5/BT /CH/BL /BC /BA/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /BT/C5/CB/C4/BX/CA /BL/BH /BU /BV/BU/BT/CA /BC. /BC /D4/D4→ /BFπ /BC/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig ρ /BCρ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig ρ /BCρ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig ρ /BCρ /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig ρ /BCρ /BC/parenrightbig/A0/BE /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BE± /BC. /BC/BD/BF /BU/CA/C1/BW/BZ/BX/CB /BK/BI /BU /BW/BU/BV /D4/C6→ /BFπ−/BEπ /B7/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BI /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BG± /BC. /BC/BC/BH± /BC. /BC/BD/BE /BE/BC/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BE/BC/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT /D4/CP /D6/D8/D0/DD /CU/BC /B4/BD/BH/BC/BC/B5 /BA/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BU/BT/C3/BX/CA /BL/BL /BU /CB/C8/BX/BV /BC /D4/D4→ωωπ /BC /CU/BE /B4/BD/BH/BI/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BH/BI/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BD/BH/BI/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BH/BI/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BC/BI /C8 /BT/C6 /BI/BL /BI/BL/BC /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BJ/BD/BH/BA/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI/BT /BX/C8/C2 /BT/BE/BJ /BE/BC/BJ /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/BT/C5/CB/C4/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BF /BE/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C3/BX/CA /BL/BL/BU /C8/C4 /BU/BG/BI/BJ /BD/BG/BJ /BV/BA/BT/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA/BU/BX/CA/CC/C1/C6 /BL/BK /C8/CA /BW/BH/BJ /BH/BH /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/CC/C1/C6 /BL/BJ/BV /C8/C4 /BU/BG/BC/BK /BG/BJ/BI /BT/BA /BU/CT/D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BI/BV /C6/C8 /BT/BI/BC/BL /BH/BI/BE /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BU /C8/C4 /BU/BF/BG/BE /BG/BF/BF /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BV /C8/C4 /BU/BF/BH/BF /BH/BJ/BD /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BH/BW /C8/C4 /BU/BF/BH/BH /BG/BE/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C4/C7/CB/C0/C1/C6 /BL/BH /C8 /BT/C6 /BH/BK /BG/BI /C7/BA/C6/BA /BU/CP/D0/D3/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BK /BH/BC/BA/BT/C5/CB/C4/BX/CA /BL/BG/BW /C8/C4 /BU/BF/BF/BF /BE/BJ/BJ /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG /C8/C4 /BU/BF/BE/BF /BE/BF/BF /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BG/BU /C8/CA /BW/BH/BC /BD/BL/BJ/BE /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B5/BT/BW /BT/C5/C7 /BL/BF /C6/C8 /BT/BH/BH/BK /BD/BF/BV /BT/BA /BT/CS/CP/D1/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF/BV /C8/C4 /BU/BF/BC/BJ /BF/BL/BG /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF/BW /C8/C4 /BU/BF/BC/BJ /BF/BL/BL /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/CF/BX/C1/BW/BX/C6/BT /CD/BX/CA /BL/BF /CI/C8/C0/CH /BV/BH/BL /BF/BK/BJ /C8 /BA/CF /CT/CX/CS/CT/D2/CP/D9/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/CB/CC/BX/CA/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/C7 /BL/BE /C8/C4 /BU/BE/BK/BJ /BF/BI/BK /BT/BA /BT/CS/CP/D1/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE/BU /CI/C8/C0/CH /BV/BH/BG /BF/BI/BJ /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/BX/CA /BL/BD /C8/C4 /BU/BE/BI/BC /BE/BG/BL /BX/BA /BT/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT /CH /BL/BC /CI/C8/C0/CH /BV/BG/BI /BE/BC/BF /BU/BA /C5/CP /DD /CT/D8 /CP/D0/BA /B4/BT/CB/CC/BX/CA/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT /CH /BK/BL /C8/C4 /BU/BE/BE/BH /BG/BH/BC /BU/BA /C5/CP /DD /CT/D8 /CP/D0/BA /B4/BT/CB/CC/BX/CA/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5 /C1/C2/C8/BU/CA/C1/BW/BZ/BX/CB /BK/BI/BU /C8/CA/C4 /BH/BI /BE/BD/BH /BW/BA/C4/BA /BU/D6/CX/CS/CV/CT/D7 /CT/D8 /CP/D0/BA /B4/CB/CH/CA/BT/B8 /BV/BT/CB/BX/B5/BU/CA/C1/BW/BZ/BX/CB /BK/BI/BV /C8/CA/C4 /BH/BJ /BD/BH/BF/BG /BW/BA/C4/BA /BU/D6/CX/CS/CV/CT/D7 /CT/D8 /CP/D0/BA /B4/CB/CH/CA/BT/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CD/BZ/BZ /BC/BJ /BX/C8/C2 /BV/BH/BE /BH/BH /BW/BA /BU/D9/CV/CV/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA ρ /B4/BD/BH/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C5/CP /DD /CQ /CT /CP/D2 /C7/CI/C1/B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D3 /CU ρ /B4/BD/BJ/BC/BC/B5 /BA /CB/CT/CT /D3/D9/D6 /D6/CT/DA/CX/CT/DB /CX/D2 ρ /B4/BD/BJ/BC/BC/B5 /D7/CT/CR/D8/CX/D3/D2/BA ρ /B4/BD/BH/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BD/BH/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BD/BH/BJ/BC/B5 /C5/BT/CB/CBρ /B4/BD/BH/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BJ/BC± /BF/BI± /BI/BE /BD/BH/BJ/BC± /BF/BI± /BI/BE/BD/BH/BJ/BC± /BF/BI± /BI/BE /BD/BH/BJ/BC± /BF/BI± /BI/BE/BH/BG /BD/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BK/BC± /BG/BC /BE/BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BJ /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→φπ /BC/D2/BD/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA ρ /B4/BD/BH/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BH/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BH/BJ/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BH/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BG± /BJ/BH± /BG/BF /BD/BG/BG± /BJ/BH± /BG/BF/BD/BG/BG± /BJ/BH± /BG/BF /BD/BG/BG± /BJ/BH± /BG/BF/BH/BG /BF/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BC± /BI/BC /BG/BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BJ /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→φπ /BC/D2/BF/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA ρ /B4/BD/BH/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BH/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BH/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BH/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/A0/BEφπ /D2/D3/D8 /D7/CT/CT/D2/A0/BFωπ ρ /B4/BD/BH/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BH/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BH/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BH/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH± /BC. /BL± /BC. /BF /BF. /BH± /BC. /BL± /BC. /BF/BF. /BH± /BC. /BL± /BC. /BF /BF. /BH± /BC. /BL± /BC. /BF/BH/BG /BH/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BC /BL/BC /BI/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BK/BJ /BU /C6/BW /CT /B7/CT−→ /C3 /BC/CB /C3 /BC/C4π /BC/BH/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BI/CD/D7/CX/D2/CV /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BJ/BA ρ /B4/BD/BH/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BH/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BH/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BH/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig φπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig φπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig φπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig φπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BT/BU/BX/C4/BX /BL/BJ /C0 /BV/BU/BT/CA /D4/D4→ /C3 /BC/C4 /C3 /BC/CBπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD /BJ/BW/C7/C6/C6/BT /BV/C0/C1/BX /BL/BD /CA/CE/CD/BX/BJ/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BU /B8 /BW/C7/C4/C1/C6/CB/C3/CH /BK/BI/B8 /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C4 /BA /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig ωπ/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BH /BL/BH /BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BJ /CB/C8/BX/BV /BF/BE/BA/BHπ−/D4→φπ /BC/D2 ρ /B4/BD/BH/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BH/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BH/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BH/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/CB /C8/CA /BW/BJ/BJ /BC/BL/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BJ/C0 /C8/C4 /BU/BG/BD/BH /BE/BK/BC /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/BX/C4/C4/C7 /BL/BD/BU /C6/C8/BU/C8/CB /BU/BE/BD /BD/BD/BD /BW/BA /BU/CX/D7/CT/D0/D0/D3 /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/C6/C6/BT /BV/C0/C1/BX /BL/BD /CI/C8/C0/CH /BV/BH/BD /BI/BK/BL /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT/B8 /BT/BA/BU/BA /BV/D0/CT/CV/CV /B4/C5/BV/C0/CB/B8 /C4/BT/C6/BV/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ/C4 /C8/C4 /BU/BD/BK/BH /BE/BE/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BK/BJ/BU /C2/BX/CC/C8/C4 /BG/BH /BD/BG/BH /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BG/BH /BD/BD/BK/BA/BU/C1/CC/CH/CD/C3 /C7 /CE /BK/BJ /C8/C4 /BU/BD/BK/BK /BF/BK/BF /CB/BA/C1/BA /BU/CX/D8 /DD/D9/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BW/C7/C4/C1/C6/CB/C3/CH /BK/BI /C8/C4 /BU/BD/BJ/BG /BG/BH/BF /CB/BA/C1/BA /BW/D3/D0/CX/D2/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5 /BI/BI/BC /BI/BI/BC/BI/BI/BC /BI/BI/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CW/BD /B4/BD/BH/BL/BH/B5 /B8π/BD /B4/BD/BI/BC/BC/B5 /CW/BD /B4/BD/BH/BL/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD /B7−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CTωη /D7/DD/D7/D8/CT/D1 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D8/CW/CT/D6/CT/CP/CR/D8/CX/D3/D2 π−/D4→ωη /D2 /CP/D8 /BD/BK /BZ/CT/CE/BB /CR /BA /CW/BD /B4/BD/BH/BL/BH/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BH/BL/BH/B5 /C5/BT/CB/CB/CW/BD /B4/BD/BH/BL/BH/B5 /C5/BT/CB/CB /CW/BD /B4/BD/BH/BL/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BL/BG± /BD/BH /B7/BD /BC − /BI/BC /BD/BH/BL/BG± /BD/BH /B7/BD /BC − /BI/BC /BD/BH/BL/BG± /BD/BH /B7/BD /BC − /BI/BC /BD/BH/BL/BG± /BD/BH /B7/BD /BC − /BI/BC /BX/CD/BZ/BX/C6/C1/C7 /BC/BD /CB/C8/BX/BV /BD/BKπ−/D4→ωη /D2 /CW/BD /B4/BD/BH/BL/BH/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BH/BL/BH/B5 /CF/C1/BW/CC/C0/CW/BD /B4/BD/BH/BL/BH/B5 /CF/C1/BW/CC/C0 /CW/BD /B4/BD/BH/BL/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BK/BG± /BI/BC /B7 /BJ/BC − /BD/BC/BC /BF/BK/BG± /BI/BC /B7 /BJ/BC − /BD/BC/BC /BF/BK/BG± /BI/BC /B7 /BJ/BC − /BD/BC/BC /BF/BK/BG± /BI/BC /B7 /BJ/BC − /BD/BC/BC /BX/CD/BZ/BX/C6/C1/C7 /BC/BD /CB/C8/BX/BV /BD/BKπ−/D4→ωη /D2 /CW/BD /B4/BD/BH/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BH/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CW/BD /B4/BD/BH/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/BD /B4/BD/BH/BL/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDωη /D7/CT/CT/D2 /CW/BD /B4/BD/BH/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BH/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CW/BD /B4/BD/BH/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/BD /B4/BD/BH/BL/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BX/CD/BZ/BX/C6/C1/C7 /BC/BD /C8/C4 /BU/BG/BL/BJ /BD/BL/BC /C8 /BA /BX/D9/CV/CT/D2/CX/D3 /CT/D8 /CP/D0/BA π/BD /B4/BD/BI/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BD− /B7/B5 π/BD /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CBπ/BD /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BE /B7/BD /BH − /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BI/BE /B7/BD /BH − /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BI/BE /B7/BD /BH − /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BI/BE /B7/BD /BH − /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD/BI/BI/BG± /BK± /BD/BC /BD/BG/BH/CZ /BD/C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4/BD/BJ/BC/BL± /BE/BG± /BG/BD /BI/BL/CZ /BE/C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /B7π−π−/D4/BD/BH/BL/BJ± /BD/BC /B7/BG /BH − /BD/BC /BE/C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BL/BF± /BK /B7/BE /BL − /BG/BJ /BE, /BF/BT/BW /BT/C5/CB /BL/BK /BU /BU/BK/BH/BE /BD/BK. /BFπ−/D4→π /B7π−π−/D4/BD/C5/CP /DD /CQ /CT /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D8/CP/D8/CT/BM /D2/CP/D8/D9/D6/CP/D0 /CP/D2/CS /D9/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/D7/BA/BE/C6/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BW/CI/C1/BX/CA/BU/BT /BC/BI /CT/DC/CR/D0/D9/CS/CX/D2/CV /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CX/D2 /CP /D1/D3 /D6/CT /D6/CT/AC/D2/CT/CS /C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW/BE/BA/BI /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→π−π−π /B7/D4 /CP/D2/CS /BF /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→π−π /BCπ /BC/D4 /D3/CU /BX/BK/BH/BE/CS/CP/D8/CP/BA π/BD /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0π/BD /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BG± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BG± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BG± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BG± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BJ /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BK/BH± /BE/BH± /BE/BK /BD/BG/BH/CZ /BG/C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4/BG/BC/BF± /BK/BC± /BD/BD/BH /BI/BL/CZ /BH/C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /B7π−π−/D4/BF/BG/BC± /BG/BC± /BH/BC /BH/C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BK± /BE/BC /B7/BD /BH /BC − /BD/BE /BH, /BI/BT/BW /BT/C5/CB /BL/BK /BU /BU/BK/BH/BE /BD/BK. /BFπ−/D4→π /B7π−π−/D4/BG/C5/CP /DD /CQ /CT /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D8/CP/D8/CT/BM /D2/CP/D8/D9/D6/CP/D0 /CP/D2/CS /D9/D2/D2/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/D7/BA/BH/C6/CP/D8/D9/D6/CP/D0 /D4/CP /D6/CX/D8 /DD /CT/DC/CR/CW/CP/D2/CV/CT/BA/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BW/CI/C1/BX/CA/BU/BT /BC/BI /CT/DC/CR/D0/D9/CS/CX/D2/CV /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CX/D2 /CP /D1/D3 /D6/CT /D6/CT/AC/D2/CT/CS /C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW/BE/BA/BI /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→π−π−π /B7/D4 /CP/D2/CS /BF /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→π−π /BCπ /BC/D4 /D3/CU /BX/BK/BH/BE/CS/CP/D8/CP/BA WEIGHTED AVERAGE 234±50 (Error scaled by 1.7) IVANOV 01 B852 2.8KUHN 04 B852 1.5LU 05 B852 1.7χ2 5.9 (Confidence Level = 0.052) 0 200 400 600 800 1000 π/BD /B4/BD/BI/BC/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BD /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπππ /D2/D3/D8 /D7/CT/CT/D2/A0/BE ρ /BCπ−/D2/D3/D8 /D7/CT/CT/D2/A0/BF /CU/BE /B4/BD/BE/BJ/BC/B5 π−/D2/D3/D8 /D7/CT/CT/D2/A0/BG /CQ/BD /B4/BD/BE/BF/BH/B5 π /D7/CT/CT/D2/A0/BHη/prime/B4/BL/BH/BK/B5π−/D7/CT/CT/D2/A0/BI /CU/BD /B4/BD/BE/BK/BH/B5 π /D7/CT/CT/D2 π/BD /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BD /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρ /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρ /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ρ /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρ /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2 /BJ/BW/CI/C1/BX/CA/BU/BT /BC/BI /BU/BK/BH/BE /BD/BKπ−/D4/BJ/BY /D6/D3/D1 /D8/CW/CT /C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BE/BA/BI /C5 π−/D4→π−π−π /B7/D4 /CP/D2/CS /BF /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→ π−π /BCπ /BC/D4 /D3/CU /BX/BK/BH/BE /CS/CP/D8/CP/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BW /BT/C5/CB /BL/BK /BU /BA /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2 /BK/BW/CI/C1/BX/CA/BU/BT /BC/BI /BU/BK/BH/BE /BD/BKπ−/D4/BK/BY /D6/D3/D1 /D8/CW/CT /C8/CF /BT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BE/BA/BI /C5 π−/D4→π−π−π /B7/D4 /CP/D2/CS /BF /C5 /CT/DA/CT/D2/D8/D7 /D3/CU π−/D4→ π−π /BCπ /BC/D4 /D3/CU /BX/BK/BH/BE /CS/CP/D8/CP/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BV/C0/CD/C6/BZ /BC/BE/BA /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BF/BH/BE/BK/BC /BL/BU/BT/C3/BX/CA /BC/BF /CB/C8/BX/BV /D4/D4→ωπ /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig η/prime/B4/BL/BH/BK/B5π−/parenrightbig/A0/BI /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK/BC± /BC. /BJ/BK /BF. /BK/BC± /BC. /BJ/BK/BF. /BK/BC± /BC. /BJ/BK /BF. /BK/BC± /BC. /BJ/BK/BI/BL/CZ /BD/BC/C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /B7π−π−/D4/BL/BU/B4/B4 /CQ/BDπ /B5/BW−wave /B5/BB/BU/B4/B4 /CQ/BDπ /B5/CB /B9/DB /CP/DA/CT /B5/BP/BC. /BF± /BC. /BD/BA/BD/BC/CD/D7/CX/D2/CV η/prime/B4/BL/BH/BK/B5 π /CS/CP/D8/CP /CU/D6/D3/D1 /C1/CE /BT/C6/C7 /CE /BC/BD/BA π/BD /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BD /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/CI/C1/BX/CA/BU/BT /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BE/BC/BC/BD /BT/BA/CA/BA /BW/DE/CX/CT/D6/CQ/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C4/CD /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BE /C5/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/C0/C6 /BC/BG /C8/C4 /BU/BH/BL/BH /BD/BC/BL /C2/BA /C3/D9/CW/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C3/BX/CA /BC/BF /C8/C4 /BU/BH/BI/BF /BD/BG/BC /BV/BA/BT/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C1/CE /BT/C6/C7 /CE /BC/BD /C8/CA/C4 /BK/BI /BF/BL/BJ/BJ /BX/BA/C1/BA /C1/DA/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BL/BK/BU /C8/CA/C4 /BK/BD /BH/BJ/BI/BC /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BZ/BX/C6/BX/CA/BT/C4 /BC/BJ /BX/C8/C2 /BV/BH/BD /BF/BG/BJ /C1/BA/C2/BA /BZ/CT/D2/CT/D6/CP/D0/B8 /CB/BA/CA/BA /BV/D3/D2/D8/CP/D2/CR/CW/B8 /BY/BA/C2/BA /C4/D0/CP/D2/CT/D7/B9/BX/D7/D8/D6/CP/CS/CP/BZ/BX/C6/BX/CA/BT/C4 /BC/BJ/BT /C8/C4 /BU/BI/BH/BF /BE/BD/BI /C4/BA/C2/BA /BZ/CT/D2/CT/D6/CP/D0 /CT/D8 /CP/D0/BA/BU/CD/C1/CB/CB/BX/CA/BX/CC /BC/BI /BX/C8/C2 /BT/BE/BL /BF/BG/BF /BY/BA /BU/D9/CX/D7/D7/CT/D6/CT/D8/B8 /CE/BA /C5/CP/D8/CW/CX/CT/D9 /B4/CD/C5/C0/B5/BU/CD/CA/C6/CB /BC/BI /C8/CA /BW/BJ/BG /BC/BF/BG/BC/BC/BF /CC/BA/C2/BA /BU/D9/D6/D2/D7/B8 /BY/BA/BX/BA /BV/D0/D3/D7/CT/BV/C7/C7/C3 /BC/BI /C8/CA /BW/BJ/BG /BC/BL/BG/BH/BC/BD /C5/BA/CB/BA /BV/D3 /D3/CZ/B8 /C0/BA/CA/BA /BY/CX/CT/CQ/CX/CV/BV/CD/C1 /BC/BI /C8/CA /BW/BJ/BF /BC/BD/BG/BC/BD/BK /CH/BA /BV/D9/CX /CT/D8 /CP/D0/BA/C0/BX/BW/BW/C1/CC/BV/C0 /BC/BH /C8/CA /BW/BJ/BE /BD/BD/BG/BH/BC/BJ /C2/BA/C6/BA /C0/CT/CS/CS/CX/D8/CR/CW /CT/D8 /CP/D0/BA/C8/C7/C8/C4/BT /CF/CB/C3/C1 /BC/BH /C8/CA /BW/BJ/BD /BC/BH/BI/BC/BC/BF /C6/BA/C2/BA /C8 /D3/D4/D0/CP /DB/D7/CZ/CX/B8 /BT/BA/C8 /BA /CB/DE/CR/DE/CT/D4/CP/D2/CX/CP/CZ/B8 /C2/BA/CC/BA /C4/D3/D2/CS/CT/D6/CV/CP/D2/BV/C4/C7/CB/BX /BC/BG/BT /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BD/BH /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /C2/BA/C2/BA /BW/D9/CS/CT/CZ /BI/BI/BD /BI/BI/BD/BI/BI/BD /BI/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BD /B4/BD/BI/BC/BC/B5 /B8 /CP/BD /B4/BD/BI/BG/BC/B5 /B8 /CU/BE /B4/BD/BI/BG/BC/B5 /BU/BX/CA/C6/BT/CA/BW /BC/BF /C8/CA /BW/BI/BK /BC/BJ/BG/BH/BC/BH /BV/BA /BU/CT/D6/D2/CP /D6/CS /CT/D8 /CP/D0/BA/C2/C1/C6 /BC/BF /C8/CA /BW/BI/BJ /BC/BD/BG/BC/BE/BH /C0/BA/CH/BA /C2/CX/D2/B8 /C2/BA/BZ/BA /C3/D3 /D6/CT/D2/CT/D6/B8 /CC/BA/BZ/BA /CB/D8/CT/CT/D0/CT/CB/CI/BV/CI/BX/C8 /BT/C6/C1/BT/C3 /BC/BF/BU /C8/CA/C4 /BL/BD /BC/BL/BE/BC/BC/BE /BT/BA/C8 /BA /CB/DE/CR/DE/CT/D4/CP/D2/CX/CP/CZ /CT/D8 /CP/D0/BA/CI/C0/BT/C6/BZ /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BG/BC/BE/BC /BT/BA /CI/CW/CP/D2/CV/B8 /CC/BA/BZ/BA /CB/D8/CT/CT/D0/CT/BT /BV/C0/BT/CB/C7 /CE /BC/BE/C2 /C8 /BT/C6 /BI/BH /BH/BH/BE /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BZ/BA/C6/BA /CB/CW/CT/D7/D8/CP/CZ /D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BH/BJ/BL/BA/BV/C0/CD/C6/BZ /BC/BE/BV /BX/C8/C2 /BT/BD/BH /BH/BF/BL /CB/BA/CD/BA /BV/CW/D9/D2/CV/B8 /BX/BA /C3/D0/CT/D1/D4/D8/B8 /C2/BA/BZ/BA /C3/D3 /D6/CT/D2/CT/D6/CI/C0/BT/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BL/BI/BC/BC/BH /CA/BA /CI/CW/CP/D2/CV /CT/D8 /CP/D0/BA/C1/BW/BW/C1/CA /BC/BD /C8/C4 /BU/BH/BC/BJ /BD/BK/BF /BY/BA /C1/CS/CS/CX/D6/B8 /BT/BA/CB/BA /CB/CP/AC/D6 /CP/BD /B4/BD/BI/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BD /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BF π /BC/D7/DD/D7/D8/CT/D1 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D4/D4→/BGπ /BC/BA /C8 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /CX/D2 /D8/CW/CT /D7/D8/D9/CS/DD /D3/CU /D8/CW/CT /CW/CP/CS/D6/D3/D2/CX/CR /D7/D8/D6/D9/CR/D8/D9/D6/CT /CX/D2 /CS/CT/CR/CP /DD τ→ /BFπντ /B4/BT/BU/CA/BX/CD /BL/BK /BZ /CP/D2/CS /BT/CB/C6/BX/CA /BC/BC/B5/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CP/BD /B4/BD/BI/BG/BC/B5 /C5/BT/CB/CB /CP/BD /B4/BD/BI/BG/BC/B5 /C5/BT/CB/CB/CP/BD /B4/BD/BI/BG/BC/B5 /C5/BT/CB/CB /CP/BD /B4/BD/BI/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BG/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BG/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BG/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BG/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BI/BF/BC± /BE/BC /BF/BH/BE/BK/BC /BD/BU/BT/C3/BX/CA /BC/BF /CB/C8/BX/BV /D4/D4→ωπ /B7π−π /BC/BD/BJ/BD/BG± /BL± /BF/BI /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BD/BI/BG/BC± /BD/BE± /BF/BC /BU/BT/C3/BX/CA /BL/BL /CB/C8/BX/BV /BD. /BL/BG /D4/D4→ /BGπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BJ/BC± /BL/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→π−π /B7π−/BT WEIGHTED AVERAGE 1647 ±22 (Error scaled by 1.4) BAKER 99 SPEC 0.1CHUNG 02 B852 3.3BAKER 03 SPEC 0.7χ2 4.0 (Confidence Level = 0.133) 1550 1600 1650 1700 1750 1800 1850 1900/CP/BD /B4/BD/BI/BG/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5/BD/CD/D7/CX/D2/CV /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BU/C7 /CF/C4/BX/CA /BK/BK/BA /CP/BD /B4/BD/BI/BG/BC/B5 /CF/C1/BW/CC/C0 /CP/BD /B4/BD/BI/BG/BC/B5 /CF/C1/BW/CC/C0/CP/BD /B4/BD/BI/BG/BC/B5 /CF/C1/BW/CC/C0 /CP/BD /B4/BD/BI/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH/BG± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BH/BG± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BH/BG± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BH/BG± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BE/BE/BH± /BF/BC /BF/BH/BE/BK/BC /BE/BU/BT/C3/BX/CA /BC/BF /CB/C8/BX/BV /D4/D4→ωπ /B7π−π /BC/BF/BC/BK± /BF/BJ± /BI/BE /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BF/BC/BC± /BE/BE± /BG/BC /BU/BT/C3/BX/CA /BL/BL /CB/C8/BX/BV /BD. /BL/BG /D4/D4→ /BGπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BC/BC± /BD/BC/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→π−π /B7π−/BT/BE/CD/D7/CX/D2/CV /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BU/C7 /CF/C4/BX/CA /BK/BK/BA /CP/BD /B4/BD/BI/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BD /B4/BD/BI/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BD /B4/BD/BI/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BD /B4/BD/BI/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπππ /D7/CT/CT/D2/A0/BE /CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2/A0/BF σπ /D7/CT/CT/D2/A0/BG ρπ/CB−wave /D7/CT/CT/D2/A0/BH ρπ/BW−wave /D7/CT/CT/D2/A0/BIωππ /D7/CT/CT/D2/A0/BJ /CU/BD /B4/BD/BE/BK/BH/B5 π /D7/CT/CT/D2/A0/BK /CP/BD /B4/BD/BE/BI/BC/B5 η /D2/D3/D8 /D7/CT/CT/D2 /CP/BD /B4/BD/BI/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BD /B4/BD/BI/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BD /B4/BD/BI/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BD /B4/BD/BI/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig σπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig σπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig σπ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig σπ/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG± /BC. /BC/BJ /BU/BT/C3/BX/CA /BL/BL /CB/C8/BX/BV /BD. /BL/BG /D4/D4→ /BGπ /BC /A0/parenleftbig ρπ/BW−wave/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρπ/BW−wave/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ρπ/BW−wave/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρπ/BW−wave/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/D7/CT/CT/D2 /BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB /BF/BIπ−/BT→π /B7π−π−/BT/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW 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/BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BD/BI/BG/BH± /BD/BG± /BD/BH /BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→ η /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BG/BH± /BI± /BE/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV /BD/BA/BL/BG /D4/D4→ η /BFπ /BC η/BE /B4/BD/BI/BG/BH/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BI/BG/BH/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BI/BG/BH/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BI/BG/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BD± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BH± /BD/BJ /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→/D4/CUηπ /B7π−/D4/D7/BD/BJ/BJ± /BD/BK /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→/D4/CU /BGπ /D4/D7/BD/BK/BC± /BE/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BD/BK/BC /B7/BG /BC − /BE/BD± /BE/BH /BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→ η /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BC± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV /BD/BA/BL/BG /D4/D4→ η /BFπ /BC η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BI/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2/A0/BE /C3 /C3π /D7/CT/CT/D2/A0/BF /C3∗ /C3 /D7/CT/CT/D2/A0/BGηπ /B7π−/D7/CT/CT/D2/A0/BH /CP/BC /B4/BL/BK/BC/B5π /D7/CT/CT/D2/A0/BI /CU/BE /B4/BD/BE/BJ/BC/B5 η /D2/D3/D8 /D7/CT/CT/D2 η/BE /B4/BD/BI/BG/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BI/BG/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BI/BG/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BI/BG/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BC/BF /BC. /BC/BJ± /BC. /BC/BF/BC. /BC/BJ± /BC. /BC/BF /BC. /BC/BJ± /BC. /BC/BF /BD/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BV /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4/C3 /C3π/BD/CD/D7/CX/D2/CV /BE/B4 π /B7π−/B5 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /BA/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BD /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BF. /BC± /BE. /BJ /BD/BF. /BC± /BE. /BJ/BD/BF. /BC± /BE. /BJ /BD/BF. /BC± /BE. /BJ/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→ /D4/CUηπ /B7π−/D4/D7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→ /D4/CUηπ /B7π−/D4/D7 η/BE /B4/BD/BI/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BI/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BI/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BI/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/BX /C8/C4 /BU/BG/BJ/BJ /BD/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BU /C8/C4 /BU/BG/BJ/BD /BG/BF/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BV /C8/C4 /BU/BG/BJ/BD /BG/BG/BC /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ/BU /C8/C4 /BU/BG/BD/BF /BE/BD/BJ /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ/BV /C8/C4 /BU/BG/BD/BF /BE/BE/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/C7/C5/BX/C1/CC /BL/BI /CI/C8/C0/CH /BV/BJ/BD /BE/BE/BJ /C2/BA /BT/CS/D3/D1/CT/CX/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5 ω /B4/BD/BI/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ω /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CBω /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CBω /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CBω /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ/BC± /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC± /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BJ/BC± /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC± /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BI/BJ± /BD/BF± /BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BD/BI/BG/BH± /BK /BD/BF /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωηγ/BD/BI/BI/BC± /BD/BC± /BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BD/BJ/BJ/BC± /BH/BC± /BI/BC /BD/BA/BE/C5 /BD/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BD/BI/BD/BL± /BH /BE/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8 ωππ/BD/BJ/BC/BC± /BE/BC /BX/CD/BZ/BX/C6/C1/C7 /BC/BD /CB/C8/BX/BV /BD/BKπ−/D4→ωη /D2/BD/BJ/BC/BH± /BE/BI /BI/BD/BE /BF/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ωπ /B7π−/BD/BK/BE/BC /B7 /BD/BL/BC − /BD/BH/BC /BG/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→π /B7π−π /BC/BD/BK/BG/BC /B7 /BD/BC/BC − /BJ/BC /BH/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ωπ /B7π−/BD/BJ/BK/BC /B7 /BD/BJ/BC − /BF/BC/BC /BI/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ /C3 /B7/C3− ∼ /BE/BD/BC/BC /BJ/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ /C3 /BC/CB /C3±π∓/BD/BI/BC/BI± /BL /BK/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BD/BI/BI/BE± /BD/BF /BJ/BH/BC /BL/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ /B8 ωππ/BD/BI/BJ/BC± /BE/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BF /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /BFπ /CG/BD/BI/BH/BJ± /BD/BF /BV/C7/CA/BW/C1/BX/CA /BK/BD /BW/C5/BD /CT /B7/CT−→ω /BEπ/BD/BI/BJ/BL± /BF/BG /BE/BD /BX/CB/C8/C7/CB/C1/CC/C7 /BK/BC /BY/CA/BT/C5 /CT /B7/CT−→ /BFπ/BD/BI/BH/BE± /BD/BJ /BV/C7/CB/C5/BX /BJ/BL /C7/CB/C8/C3 /CT /B7/CT−→ /BFπ/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BE/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C7/CA/BW/C1/BX/CA /BK/BD /CP/D2/CS /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS /BT/C6/B9/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BF/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6/D8 /CW /CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/BG/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/CA/C3 /C7 /CE /BK/BJ/B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BH/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BI/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /C1/CE /BT/C6/C7 /CE /BK/BD /CP/D2/CS /BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /BA/BJ/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BV /BA/BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT ρπ /CP/D2/CSωππ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA ω /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0ω /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BD/BH± /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BD/BH± /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BD/BH± /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BD/BH± /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE/BE± /BE/BH± /BE/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BD/BD/BG± /BD/BG /BD/BF /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωηγ/BE/BF/BC± /BF/BC± /BE/BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BG/BL/BC /B7/BE /BC /BC − /BD/BH/BC± /BD/BF/BC /BD/BA/BE/C5 /BD/BC/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BE/BH/BC± /BD/BG /BD/BD/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/BE/BH/BC± /BH/BC /BX/CD/BZ/BX/C6/C1/C7 /BC/BD /CB/C8/BX/BV /BD/BKπ−/D4→ωη /D2/BF/BJ/BC± /BE/BH /BI/BD/BE /BD/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ωπ /B7π−/BD/BD/BF± /BE/BC /BD/BF/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BE/BK/BC± /BE/BG /BJ/BH/BC /BD/BG/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ /B8ωππ/BD/BI/BC± /BE/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BF /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /BFπ /CG/BD/BF/BI± /BG/BI /BV/C7/CA/BW/C1/BX/CA /BK/BD /BW/C5/BD /CT /B7/CT−→ω /BEπ/BL/BL± /BG/BL /BE/BD /BX/CB/C8/C7/CB/C1/CC/C7 /BK/BC /BY/CA/BT/C5 /CT /B7/CT−→ /BFπ/BG/BE± /BD/BJ /BV/C7/CB/C5/BX /BJ/BL /C7/CB/C8/C3 /CT /B7/CT−→ /BFπ/BD/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BD/BD/CD/D7/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C7/CA/BW/C1/BX/CA /BK/BD /CP/D2/CS /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS /BT/C6/B9/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BE/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6/D8 /CW /CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/BD/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT ρπ /CP/D2/CSωππ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρπ /D7/CT/CT/D2/A0/BEωππ /D7/CT/CT/D2/A0/BFωη /D7/CT/CT/D2/A0/BG /CT /B7/CT−/D7/CT/CT/D2 /BI/BI/BF /BI/BI/BF/BI/BI/BF /BI/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ω /B4/BD/BI/BH/BC/B5 /B8ω/BF /B4/BD/BI/BJ/BC/B5 ω /B4/BD/BI/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BI/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BI/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ω /B4/BD/BI/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/A0/parenleftbig ρπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF± /BC. /BD± /BC. /BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BD. /BE /B7/BC. /BG − /BC. /BD± /BC. /BK /BD/BA/BE/C5 /BD/BH, /BD/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BL/BE/BD± /BC. /BE/BF/BC /BD/BJ, /BD/BK/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BC. /BG/BJ/BL± /BC. /BC/BH/BC /BJ/BH/BC /BD/BL, /BE/BC/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ /B8 ωππ/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/A0/parenleftbig ωππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ. /BC± /BC. /BH /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BG. /BD± /BC. /BL± /BD. /BF /BD/BA/BE/C5 /BD/BH, /BD/BI/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BH. /BG/BC± /BC. /BL/BH /BE/BD/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /BD. /BE/DF/BD. /BF/BK /CT /B7/CT−→ωπ /B7π−/BF. /BD/BK± /BC. /BK/BC /BD/BJ, /BD/BK/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX/BI. /BC/BJ± /BC. /BI/BD /BJ/BH/BC /BD/BL, /BE/BC/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /BW/C5/BE /BD/BA/BF/BG/DF/BE/BA/BG /CT /B7/CT−→ρπ /B8ωππ/A0/parenleftbig ωη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /BE/A0/parenleftbig ωη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /BE/A0/parenleftbig ωη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /BE/A0/parenleftbig ωη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BJ± /BC. /BC/BI /BD/BF /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωηγ < /BI /BL/BC /BE/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /BV/C5/BW/BE /CT /B7/CT→ηπ /BCγ/BD/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA/BD/BI/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BD/BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CU/D9/D2/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /CP/D2/CS/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BD/BK/BY /D6/D3/D1 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /CP/D2/CS /D0/CT/D4/D8/D3/D2/CX/CR /DB/CX/CS/D8/CW /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/BA/BD/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /D8/CW/CT ρπ /CP/D2/CSωππ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/BE/BC/BY /D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2/CX/CR /DB/CX/CS/D8/CW /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/BA/BE/BD/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA /CC/CW/CT ρπ /CS/D3/D1/CX/D2/CP/D2/CR/CT /CU/D3 /D6 /D8/CW/CT/CT/D2/CT/D6/CV/DD /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT ω /B4/BD/BG/BE/BC/B5 /CP/D2/CS ω /B4/BD/BI/BH/BC/B5 /DB/CX/CS/D8/CW /CP/D7/D7/D9/D1/CT/CS/BA/BE/BEω /B4/BD/BI/BH/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BJ/BC/BC /C5/CT/CE /CP/D2/CS /BE/BH/BC /C5/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA ω /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ωππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BF/BH /BD/BA/BE/C5 /BE/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BI/BE/BC± /BC. /BC/BD/BG /BE/BG/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BI/BH /BD/BA/BE/C5 /BE/BF/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BC. /BF/BK/BC± /BC. /BC/BD/BG /BE/BG/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BK /BD/BA/BE/C5 /BE/BG, /BE/BH/BT /BV/C0/BT/CB/C7 /CE /BC/BF /BW /CA/CE/CD/BX /BC. /BG/BG/DF/BE. /BC/BC /CT /B7/CT−→ π /B7π−π /BC/BF/BE± /BD /BE/BG/C0/BX/C6/C6/BX/CA /BC/BE /CA/CE/CD/BX /BD. /BE/DF/BE. /BC /CT /B7/CT−→ρπ /B8ωππ/BE/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE/B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BD /BX /B8 /BT /BV/C0/BT/CB/C7 /CE /BC/BE /BX /B8 /CP/D2/CS/BT /BV/C0/BT/CB/C7 /CE/BC /BF /BW /CS/CP/D8/CP /D3/D2 /D8/CW/CT π /B7π−π /BC/CP/D2/CS /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /D3/D2 /D8/CW/CT ωπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/C0/BT/CB/C7 /CE/BL /BL /BX /CP/D2/CS /BT /BV/C0/BT/CB/C7 /CE/BC /BE /BX /BA/BE/BG/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT ω /B4/BD/BI/BH/BC/B5 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 ρπ /CP/D2/CSωππ /D3/D2/D0/DD /BA/BE/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA ω /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/BT /CD /C8/CA /BW/BJ/BI /BC/BL/BE/BC/BC/BH /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/BW /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/C6 /C8/CA /BW/BJ/BC /BC/BJ/BE/BC/BC/BG /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BF/BW /C8/CA /BW/BI/BK /BC/BH/BE/BC/BC/BI /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF/BU /C8/C4 /BU/BH/BI/BE /BD/BJ/BF /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BC/BE/BX /C8/CA /BW/BI/BI /BC/BF/BE/BC/BC/BD /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/C6/C6/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BI /BF /CE/BA/C3/BA /C0/CT/D2/D2/CT/D6 /CT/D8 /CP/D0/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BD/BX /C8/CA /BW/BI/BF /BC/BJ/BE/BC/BC/BE /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BX/CD/BZ/BX/C6/C1/C7 /BC/BD /C8/C4 /BU/BG/BL/BJ /BD/BL/BC /C8 /BA /BX/D9/CV/CT/D2/CX/D3 /CT/D8 /CP/D0/BA/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC/BW /C8/C4 /BU/BG/BK/BL /BD/BE/BH /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BL/BL/BX /C8/C4 /BU/BG/BI/BE /BF/BI/BH /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C0/BT/CB/C7 /CE /BL/BK/C0 /C8/CA /BW/BH/BJ /BG/BF/BF/BG /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA/BV/C4/BX/BZ/BZ /BL/BG /CI/C8/C0/CH /BV/BI/BE /BG/BH/BH /BT/BA/BU/BA /BV/D0/CT/CV/CV/B8 /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT /B4/C4/BT/C6/BV/B8 /C5/BV/C0/CB/B5/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BE /CI/C8/C0/CH /BV/BH/BI /BD/BH /BT/BA /BT/D2/D8/D3/D2/CT/D0/D0/CX /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/BX/C4/C4/C7 /BL/BD/BV /CI/C8/C0/CH /BV/BH/BE /BE/BE/BJ /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /C8/CA/C8/C4 /BE/BC/BE /BL/BL /CB/BA/C1/BA /BW/D3/D0/CX/D2/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BK/BU /CI/C8/C0/CH /BV/BF/BL /BD/BF /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/C8 /BT/BW/C7/B8 /BV/C4/BX/CA/B8 /BY/CA/BT/CB/B7/B5/BU/BT/CA/C3 /C7 /CE /BK/BJ /C2/BX/CC/C8/C4 /BG/BI /BD/BI/BG /C4/BA/C5/BA /BU/CP /D6/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BG/BI /BD/BF/BE/BA/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BF/BU /C8/C4 /BD/BE/BJ/BU /BD/BF/BE /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C7/CA/BW/C1/BX/CA /BK/BD /C8/C4 /BD/BC/BI/BU /BD/BH/BH /BT/BA /BV/D3 /D6/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/C7/CA/CB/BT /CH/B5/C1/CE /BT/C6/C7 /CE /BK/BD /C8/C4 /BD/BC/BJ/BU /BE/BL/BJ /C8 /BA/C5/BA /C1/DA/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BX/CB/C8/C7/CB/C1/CC/C7 /BK/BC /C4/C6/BV /BE/BK /BD/BL/BH /BU/BA /BX/D7/D4 /D3/D7/CX/D8/D3 /CT/D8 /CP/D0/BA /B4/BY/CA/BT/CB/B8 /C6/BT/C8/C4/B8 /C8 /BT/BW/C7/B7/B5/BV/C7/CB/C5/BX /BJ/BL /C6/C8 /BU/BD/BH/BE /BE/BD/BH /BZ/BA /BV/D3/D7/D1/CT /CT/D8 /CP/D0/BA /B4/C1/C8/C6/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /BV/C0/BT/CB/C7 /CE /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BJ/BE/BC/BD/BE /C5/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA /CT/D8 /CP/D0/BA /B4/CB/C6/BW /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /C8/C4 /BU/BH/BH/BD /BE/BJ /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C6/D3/DA/D3/D7/CX/CQ/CX/D6/D7/CZ /BV/C5/BW/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8 /BT/C6 /BI/BH /BD/BE/BE/BE /BX/BA/CE/BA /BT/D2/CP/D7/CW/CZ/CX/D2/B8 /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3/B8 /CA/BA/CA/BA /BT/CZ/CW/D1/CT/D8/D7/CW/CX/D2/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BD/BE/BH/BH/BA/BT /BV/C0/BT/CB/C7 /CE /BC/BE/BU /C8 /BT/C6 /BI/BH /BD/BH/BF /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BH /BD/BH/BK/BA/BV/C4/C7/CB/BX /BC/BE /C8/CA /BW/BI/BH /BC/BL/BE/BC/BC/BF /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT/B8 /CH /D9/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP/BT /BV/C0/BT/CB/C7 /CE /BC/BC/C2 /C8/CA /BW/BI/BE /BD/BD/BJ/BH/BC/BF /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C0 /C8/C4 /BU/BG/BK/BH /BF/BG/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/BU/BX/C4/BX /BL/BL/BW /C8/C4 /BU/BG/BI/BK /BD/BJ/BK /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/C7/CI/BX/CA/C7 /CE /BT /BL/BK /C8/C8/C6 /BE/BL /BI/BF /CC/BA/CB/BA /BU/CT/D0/D3/DE/CT/D6/D3/DA/CP/B8 /CE/BA/C3/BA /C0/CT/D2/D2/CT/D6/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BY/BX/BV/BT /CH /BE/BL /BD/BG/BK/BA/BT /BV/C0/BT/CB/C7 /CE /BL/BJ/BY /C8 /BT/C6 /BI/BC /BE/BC/BE/BL /C6/BA/C6/BA /BT/CR/CW/CP/D7/D3/DA/B8 /BT/BA/BT/BA /C3/D3/DE/CW/CT/DA/D2/CX/CZ /D3/DA /B4/C6/C7 /CE/C5/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BC /BE/BE/BD/BE/BA/BW/C7/C4/C1/C6/CB/C3/CH /BL/BD /C8/CA/C8/C4 /BE/BC/BE /BL/BL /CB/BA/C1/BA /BW/D3/D0/CX/D2/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BJ /CI/C8/C0/CH /BV/BF/BG /BD/BH/BJ /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BG /C6/C8 /BU/BE/BF/BD /BD/BH /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5 ω/BF /B4/BD/BI/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BF−−/B5 ω/BF /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBω/BF /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBω/BF /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBω/BF /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BI/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BI/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BI/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BI/BH. /BF± /BH. /BE± /BG. /BH /BE/BF/BG/BC/BC /BT/C5/BX/C4/C1/C6 /BL/BI /CE/BX/CB /BF/BIπ−/D4→ π /B7π−π /BC/D2/BD/BI/BK/BH ± /BE/BC /BI/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /C0/BU/BV /BK/BA/BE /C3−/D4 /CQ/CP/CR/CZ/DB /CP /D6/CS/BD/BI/BJ/BF ± /BD/BE /BG/BF/BC /BD, /BE/BU/BT/C4 /CC /BT /CH /BJ/BK /BX /C0/BU/BV /BD/BHπ /B7/D4→ /A1 /BFπ/BD/BI/BH/BC ± /BD/BE /BV/C7/CA/BW/BX/C6 /BJ/BK /BU /C7/C5/BX/BZ /BK/DF/BD/BEπ−/D4→ /C6 /BFπ/BD/BI/BI/BL ± /BD/BD /BI/BC/BC /BE/CF /BT /BZ/C6/BX/CA /BJ/BH /C0/BU/BV /BJπ /B7/D4→ /A1 /B7/B7/BFπ/BD/BI/BJ/BK ± /BD/BG /BH/BC/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4 /BFπ /BC/BD/BI/BI/BC ± /BD/BF /BE/BC/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4ωπ /BCπ /BC/BD/BI/BJ/BL ± /BD/BJ /BE/BC/BC /C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD /BW /BW/BU/BV /BJ/BA/BCπ /B7/D2→ /D4 /BFπ /BC/BD/BI/BJ/BC ± /BE/BC /C3/BX/C6/CH/C7/C6 /BI/BL /BW/BU/BV /BKπ /B7/D2→ /D4 /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BJ/BC/BC /BD/BD/BC /BD/BV/BX/CA/CA/BT/BW /BT /BJ/BJ /BU /C0/BU/BV /BG/BA/BE /C3−/D4→ /A3 /BFπ/BD/BI/BL/BH ± /BE/BC /BU/BT/CA/C6/BX/CB /BI/BL /BU /C0/BU/BV /BG/BA/BI /C3−/D4→ω /BEπ /CG/BD/BI/BF/BI ± /BE/BC /BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BU /BW/BU/BV /BH/BA/BDπ /B7/D2→ /D4 /BFπ /BC/BD/C8/CW/CP/D7/CT /D6/D3/D8/CP/D8/CX/D3/D2 /D7/CT/CT/D2 /CU/D3 /D6 /C2 /C8/BP/BF−ρπ /DB /CP/DA/CT/BA/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF−/B5ρπ /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA ω/BF /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0ω/BF /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0ω/BF /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0ω/BF /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BK± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BK± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BL± /BD/BL± /BJ /BE/BF/BG/BC/BC /BT/C5/BX/C4/C1/C6 /BL/BI /CE/BX/CB /BF/BIπ−/D4→ π /B7π−π /BC/D2/BD/BI/BC± /BK/BC /BI/BC /BF/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /C0/BU/BV /BK/BA/BE /C3−/D4 /CQ/CP/CR/CZ/DB /CP /D6/CS/BD/BJ/BF± /BD/BI /BG/BF/BC /BG, /BH/BU/BT/C4 /CC /BT /CH /BJ/BK /BX /C0/BU/BV /BD/BHπ /B7/D4→ /A1 /BFπ/BE/BH/BF± /BF/BL /BV/C7/CA/BW/BX/C6 /BJ/BK /BU /C7/C5/BX/BZ /BK/DF/BD/BEπ−/D4→ /C6 /BFπ/BD/BJ/BF± /BE/BK /BI/BC/BC /BF, /BH/CF /BT /BZ/C6/BX/CA /BJ/BH /C0/BU/BV /BJπ /B7/D4→ /A1 /B7/B7/BFπ/BD/BI/BJ± /BG/BC /BH/BC/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4 /BFπ /BC/BD/BE/BE± /BF/BL /BE/BC/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4ωπ /BCπ /BC/BD/BH/BH± /BG/BC /BE/BC/BC /BF/C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD /BW /BW/BU/BV /BJ/BA/BCπ /B7/D2→ /D4 /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BC± /BE/BC /BU/BT/CA/C6/BX/CB /BI/BL /BU /C0/BU/BV /BG/BA/BI /C3−/D4→ω /BEπ/BD/BC/BC± /BG/BC /C3/BX/C6/CH/C7/C6 /BI/BL /BW/BU/BV /BKπ /B7/D2→ /D4 /BFπ /BC/BD/BD/BE± /BI/BC /BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BU /BW/BU/BV /BH/BA/BDπ /B7/D2→ /D4 /BFπ /BC/BF/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BG/C8/CW/CP/D7/CT /D6/D3/D8/CP/D8/CX/D3/D2 /D7/CT/CT/D2 /CU/D3 /D6 /C2 /C8/BP/BF−ρπ /DB /CP/DA/CT/BA/BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C1 /B4 /C2 /C8/B5/BP/BC /B4 /BF−/B5ρπ /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρπ /D7/CT/CT/D2/A0/BEωππ /D7/CT/CT/D2/A0/BF /CQ/BD /B4/BD/BE/BF/BH/B5 π /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 ω/BF /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ω/BF /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ωππ/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BD± /BC. /BE/BJ /BD/BC/BC /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4 /BHπ /BC/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BW/C1/BT/CI /BJ/BG /BW/BU/BV /BIπ /B7/D2→ /D4 /BHπ /BC/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ωππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ωππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ωππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/parenleftbig ωππ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BJ/BH /BI/BK /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /C0/BU/BV /BK/BA/BE /C3−/D4 /CQ/CP/CR/CZ/DB /CP /D6/CS /BI/BI/BG /BI/BI/BG/BI/BI/BG /BI/BI/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ω/BF /B4/BD/BI/BJ/BC/B5 /B8π/BE /B4/BD/BI/BJ/BC/B5 ω/BF /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω/BF /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω/BF /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBω/BF /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BL/BI /CI/C8/C0/CH /BV/BJ/BC /BJ/BD /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /C8/C4 /BK/BL/BU /BD/BF/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BU/BT/C4 /CC /BT /CH /BJ/BK/BX /C8/CA/C4 /BG/BC /BK/BJ /BV/BA /BU/CP/D0/D8/CP /DD /B8 /BV/BA/CE/BA /BV/CP/D9/D8/CX/D7/B8 /C5/BA /C3/CP/D0/CT/D0/CZ /CP /D6 /B4/BV/C7/C4/CD/B5 /C2/C8/BV/C7/CA/BW/BX/C6 /BJ/BK/BU /C6/C8 /BU/BD/BF/BK /BE/BF/BH /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5/BV/BX/CA/CA/BT/BW /BT /BJ/BJ/BU /C6/C8 /BU/BD/BE/BI /BE/BG/BD /C5/BA /BV/CT/D6/D6/CP/CS/CP /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /C6/C1/C2/C5/B7/B5 /C2/C8/CF /BT /BZ/C6/BX/CA /BJ/BH /C8/C4 /BH/BK/BU /BE/BC/BD /BY/BA /CF /CP/CV/D2/CT/D6/B8 /C5/BA /CC /CP/CQ/CP/CZ/B8 /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C2/C8/BW/C1/BT/CI /BJ/BG /C8/CA/C4 /BF/BE /BE/BI/BC /C2/BA /BW/CX/CP/DE /CT/D8 /CP/D0/BA /B4/BV/BT/CB/BX/B8 /BV/C5/CD/B5/C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD/BW /C8/CA /BW/BF /BE/BH/BI/BD /C2/BA/BT/BA/C2/BA /C5/CP/D8/D8/CW/CT/DB/D7 /CT/D8 /CP/D0/BA /B4/CC/C6/CC/C7/B8 /CF/C1/CB/BV/B5/BU/BT/CA/C6/BX/CB /BI/BL/BU /C8/CA/C4 /BE/BF /BD/BG/BE /CE/BA/BX/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/C3/BX/C6/CH/C7/C6 /BI/BL /C8/CA/C4 /BE/BF /BD/BG/BI /C1/BA/CA/BA /C3/CT/D2/DD /D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CD/BV/C6/BW/B8 /C7/CA/C6/C4/B5/BT/CA/C5/BX/C6/C1/CB/BX /BI/BK/BU /C8/C4 /BE/BI/BU /BF/BF/BI /C6/BA /BT/D6/D1/CT/D2/CX/D7/CT /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD /C4/C6/BV /BD /BF/BI/BD /C2/BA/BT/BA/C2/BA /C5/CP/D8/D8/CW/CT/DB/D7 /CT/D8 /CP/D0/BA /B4/CC/C6/CC/C7/B8 /CF/C1/CB/BV/B5/BT/CA/C5/BX/C6/C1/CB/BX /BJ/BC /C4/C6/BV /BG /BD/BL/BL /C6/BA /BT/D6/D1/CT/D2/CX/D7/CT /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B5 π/BE /B4/BD/BI/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BE− /B7/B5 π/BE /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBπ/BE /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBπ/BE /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CBπ/BE /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ/BE. /BG± /BF. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ/BE. /BG± /BF. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ/BE. /BG± /BF. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ/BE. /BG± /BF. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BJ/BG/BL ± /BD/BC± /BD/BC/BC /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ ωπ−π /BC/D4/BD/BI/BJ/BI ± /BF± /BK /BD/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BI/BK/BH ± /BD/BC± /BF/BC /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BD /BG/BH/BC /D4/D4→/D4/CU /BFπ /BC/D4/D7/BD/BI/BK/BJ ± /BL± /BD/BH /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/BD/BI/BI/BL ± /BG /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→ /D4/CUρπ /D4/D7/BD/BI/BJ/BC ± /BG /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CU /CU/BE /B4/BD/BE/BJ/BC/B5 π /D4/D7/BD/BJ/BF/BC ± /BE/BC /BF/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB /BF/BIπ−/BT→ π /B7π−π−/BT/BD/BI/BL/BC ± /BD/BG /BG/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB /BF/BJπ−/BT→/C3 /B7/C3−π−/BT/BD/BJ/BD/BC ± /BE/BC /BJ/BC/BC /BT/C6/CC/C1/C8/C7 /CE /BK/BJ /CB/C1/BZ/C5 − /BH/BCπ−/BV/D9→ µ /B7µ−π−/BV/D9/BD/BI/BJ/BI ± /BI /BG/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /BFπ /D4/BD/BI/BH/BJ ± /BD/BG /BG, /BH/BW /BT /CD/C5 /BK/BC /BW /CB/C8/BX/BV − /BI/BF/DF/BL/BG π /D4→ /BFπ /CG/BD/BI/BI/BE ± /BD/BC /BE/BC/BC/BC /BG/BU/BT/C4 /CC /BT /CH /BJ/BJ /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BFπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BG/BE ± /BF/BD± /BG/BL /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−π /BCπ /BCπ /BC/BD/BI/BE/BG ± /BE/BD /BD/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BD/BI/BE/BE ± /BF/BH /BI/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BD/BI/BL/BF ± /BE/BK /BJ/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BD/BJ/BD/BC ± /BE/BC /BK/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV − /BI/BF/B8/BL/BG π−/D4/BD/BI/BI/BC ± /BD/BC /BG/BT/CB/BV/C7/C4/C1 /BJ/BF /C0/BU/BV − /BH/DF/BE/BHπ−/D4→ /D4π/BE/BD/BY /D6/D3/D1 /CU/BE /B4/BD/BE/BJ/BC/B5 π /CS/CT/CR/CP /DD /BA/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BE− /B7/CU/BE /B4/BD/BE/BJ/BC/B5 π /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 π /DB /CP/DA/CT/D7/BA/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE−/CB /B9/DB /CP/DA/CT /CU/BE /B4/BD/BE/BJ/BC/B5 π /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BH/BV/D0/CT/CP /D6 /D4/CW/CP/D7/CT /D6/D3/D8/CP/D8/CX/D3/D2 /D7/CT/CT/D2 /CX/D2 /BE−/CB /B8/BE−/C8 /B8/BE−/BW /DB /CP/DA/CT/D7/BA /CF /CT /D5/D9/D3/D8/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS/D3/CU /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/D7 /D8/D3 /D8/CW/D6/CT/CT /CR/CW/CP/D2/D2/CT/D0/D7/BA/BI/BY /D6/D3/D1ρπ /CS/CT/CR/CP /DD /BA/BJ/BY /D6/D3/D1σπ /CS/CT/CR/CP /DD /BA/BK/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA /CC/CW/CX/D7 /D7/CW/D3/D9/D0/CS /D2/D3/D8 /CQ /CT /CP/DA/CT/D6/CP/CV/CT/CS /DB/CX/D8/CW /CP/D0/D0 /D8/CW/CT/D7/CX/D2/CV/D0/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/D7/BA WEIGHTED AVERAGE 1672.4 ±3.2 (Error scaled by 1.4) BALTAY 77 HBC 1.1DAUM 80D SPEC 1.2EVANGELIS... 81 OMEG 0.4ANTIPOV 87 SIGM 3.5BERDNIKOV 94 VES 1.6AMELIN 95B VES 8.3BARBERIS 98B 0.4BARBERIS 98B 0.7AMELIN 99 VES 0.7BARBERIS 01CHUNG 02 B852 0.2LU 05 B852χ2 18.0 (Confidence Level = 0.035) 1600 1650 1700 1750 1800 1850 π/BE /B4/BD/BI/BJ/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 π/BE /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BH/BL± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BH/BL± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BH/BL± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BH/BL± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BG/BC/BK± /BI/BC± /BE/BH/BC /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4/BE/BH/BG± /BF± /BF/BD /BL/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BE/BI/BH± /BF/BC± /BG/BC /BD/BC/BU/BT/CA/BU/BX/CA/C1/CB /BC/BD /BG/BH/BC /D4/D4→ /D4/CU /BFπ /BC/D4/D7/BD/BI/BK± /BG/BF± /BH/BF /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/BE/BI/BK± /BD/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→ /D4/CUρπ /D4/D7/BE/BH/BI± /BD/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BG/BH/BC /D4/D4→/D4/CU /CU/BE /B4/BD/BE/BJ/BC/B5 π /D4/D7/BF/BD/BC± /BE/BC /BD/BD/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB /BF/BIπ−/BT→ π /B7π−π−/BT/BD/BL/BC± /BH/BC /BD/BE/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB /BF/BJπ−/BT→/C3 /B7/C3−π−/BT/BD/BJ/BC± /BK/BC /BJ/BC/BC /BT/C6/CC/C1/C8/C7 /CE /BK/BJ /CB/C1/BZ/C5 − /BH/BCπ−/BV/D9→ µ /B7µ−π−/BV/D9/BE/BI/BC± /BE/BC /BD/BE/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /BFπ /D4/BE/BD/BL± /BE/BC /BD/BE, /BD/BF/BW /BT /CD/C5 /BK/BC /BW /CB/C8/BX/BV − /BI/BF/DF/BL/BG π /D4→ /BFπ /CG/BE/BK/BH± /BI/BC /BE/BC/BC/BC /BD/BE/BU/BT/C4 /CC /BT /CH /BJ/BJ /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BFπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BI± /BG/BL± /BF/BI /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−π /BCπ /BCπ /BC/BF/BC/BG± /BE/BE /BL/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BG/BC/BG± /BD/BC/BK /BD/BG/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BF/BF/BC± /BL/BC /BD/BH/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C8/BX/BV /BG/BCπ−/BT→ π−π /B7π−/BT/BF/BD/BE± /BH/BC /BD/BI/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV − /BI/BF/B8/BL/BG π−/D4/BE/BJ/BC± /BI/BC /BD/BE/BT/CB/BV/C7/C4/C1 /BJ/BF /C0/BU/BV − /BH/DF/BE/BHπ−/D4→ /D4π/BE/BL/BY /D6/D3/D1 /CU/BE /B4/BD/BE/BJ/BC/B5 π /CS/CT/CR/CP /DD /BA/BD/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BD/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BE− /B7/CU/BE /B4/BD/BE/BJ/BC/B5 π /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 π /DB /CP/DA/CT/D7/BA/BD/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BE−/CU/BE /B4/BD/BE/BJ/BC/B5 π /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BF/BV/D0/CT/CP /D6 /D4/CW/CP/D7/CT /D6/D3/D8/CP/D8/CX/D3/D2 /D7/CT/CT/D2 /CX/D2 /BE−/CB /B8/BE−/C8 /B8/BE−/BW /DB /CP/DA/CT/D7/BA /CF /CT /D5/D9/D3/D8/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/D4 /D6/CT/CP/CS/D3/CU /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/D7 /D8/D3 /D8/CW/D6/CT/CT /CR/CW/CP/D2/D2/CT/D0/D7/BA/BD/BG/BY /D6/D3/D1ρπ /CS/CT/CR/CP /DD /BA/BD/BH/BY /D6/D3/D1σπ /CS/CT/CR/CP /DD /BA/BD/BI/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA /CC/CW/CX/D7 /D7/CW/D3/D9/D0/CS /D2/D3/D8 /CQ /CT /CP/DA/CT/D6/CP/CV/CT/CS /DB/CX/D8/CW /CP/D0/D0 /D8/CW/CT/D7/CX/D2/CV/D0/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/D7/BA WEIGHTED AVERAGE 259±9 (Error scaled by 1.3) BALTAY 77 HBC 0.2DAUM 80D SPEC 4.0EVANGELIS... 81 OMEG 0.0ANTIPOV 87 SIGMBERDNIKOV 94 VES 1.9AMELIN 95B VES 6.5BARBERIS 98B 0.0BARBERIS 98B 0.3AMELIN 99 VES 1.8BARBERIS 01 0.0CHUNG 02 B852 0.0LU 05 B852χ2 14.8 (Confidence Level = 0.096) 0 100 200 300 400 500 π/BE /B4/BD/BI/BJ/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BFπ /B4/BL/BH. /BK± /BD. /BG/B5 /B1/A0/BEπ /B7π−π /BC/A0/BFπ /BCπ /BCπ /BC/A0/BG /CU/BE /B4/BD/BE/BJ/BC/B5 π /B4/BH/BI. /BF± /BF. /BE/B5 /B1/A0/BH ρπ /B4/BF/BD± /BG /B5/B1/A0/BI σπ /B4/BD/BC. /BL± /BF. /BG/B5 /B1/A0/BJ /B4ππ /B5/CB /B9/DB /CP/DA/CT /B4 /BK. /BJ± /BF. /BG/B5 /B1/A0/BK /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /B4 /BG. /BE± /BD. /BG/B5 /B1/A0/BLωρ /B4 /BE. /BJ± /BD. /BD/B5 /B1/A0/BD/BCγγ < /BE. /BK × /BD/BC− /BJ/BL/BC/B1/A0/BD/BDηπ/A0/BD/BEπ±/BEπ /B7/BEπ− /BI/BI/BH /BI/BI/BH/BI/BI/BH /BI/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BE /B4/BD/BI/BJ/BC/B5 /A0/BD/BFρ /B4/BD/BG/BH/BC/B5 π < /BF. /BI × /BD/BC− /BF/BL/BJ/BA/BJ/B1/A0/BD/BG /CQ/BD /B4/BD/BE/BF/BH/B5 π < /BD. /BL × /BD/BC− /BF/BL/BJ/BA/BJ/B1/A0/BD/BHη /BFπ/A0/BD/BI /CU/BD /B4/BD/BE/BK/BH/B5 π /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/A0/BD/BJ /CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BD/BA/BL /CU/D3 /D6 /BF /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BH − /BH/BF/DC/BJ − /BE/BL− /BH/BL/DC/BK − /BK− /BE/BD − /BL /DC/BG /DC/BH /DC/BJ π/BE /B4/BD/BI/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB π/BE /B4/BD/BI/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB π/BE /B4/BD/BI/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB π/BE /B4/BD/BI/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC /A0/parenleftbig γγ/parenrightbig/A0/BD/BC/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ 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/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BC/BE± /BC. /BC/BJ /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BC. /BE/BG± /BC. /BD/BC /BE/BE, /BE/BF/BU/BT/C3/BX/CA /BL/BL /CB/C8/BX/BV /BD. /BL/BG /D4/D4→ /BGπ /BC/BD /BE /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BD /BE /A0/BH /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BD /BE /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BD /BE /A0/BH /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BD /BE /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BD /BE /A0/BH /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BD /BE /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BD /BE /A0/BH /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BE/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BE/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BE/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BE/BL± /BC. /BC/BH /BC. /BE/BL± /BC. /BC/BH/BC. /BE/BL± /BC. /BC/BH /BC. /BE/BL± /BC. /BC/BH /BE/BG/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF /BU/BT/CA/CC/CB/BV/C0 /BI/BK /C0/BU/BV /B7 /BKπ /B7/D4→ /BFπ /D4 /BC/BA/BH/BI/BH/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BH/BI/BH/A0/BG /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BC/BA/BH/BI/BH/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BH/BI/BH/A0/BG /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/BC/BA/BH/BI/BH/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BH/BI/BH/A0/BG /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BC/BA/BH/BI/BH/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BH/BI/BH/A0/BG /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/B4/CF/CX/D8/CW /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/BA/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC/BG± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BC. /BI/BC/BG± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BC. /BI/BC/BG± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BC. /BI/BC/BG± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BC. /BI/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BI/BD± /BC. /BC/BG /BE/BG/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4/BC. /BJ/BI /B7/BC. /BE/BG − /BC. /BF/BG /BT/CA/C5/BX/C6/C1/CB/BX /BI/BL /BW/BU/BV /B7 /BH/BA/BDπ /B7/CS→ /CS /BFπ/BC. /BF/BH± /BC. /BE/BC /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/DF /BK/BA/BH π /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BL /BU/BT/CA/CC/CB/BV/C0 /BI/BK /C0/BU/BV /B7 /BKπ /B7/D4→ /BFπ /D4/BC/BA/BI/BE/BG/A0/parenleftbig/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BI/BE/BG/A0/BJ /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BC/BA/BI/BE/BG/A0/parenleftbig/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BI/BE/BG/A0/BJ /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/BC/BA/BI/BE/BG/A0/parenleftbig/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BI/BE/BG/A0/BJ /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /BC/BA/BI/BE/BG/A0/parenleftbig/B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/BC/BA/BI/BE/BG/A0/BJ /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/B4/CF/CX/D8/CW /B4 ππ /B5/CB /B9/DB /CP/DA/CT→π /B7π−/BA/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BC± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BC± /BC. /BC/BH /BC. /BD/BC± /BC. /BC/BH/BC. /BD/BC± /BC. /BC/BH /BC. /BD/BC± /BC. /BC/BH /BE/BG/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BK /BB/A0/BG /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BK /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BJ/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BH± /BC. /BC/BE/BH /BC. /BC/BJ/BH± /BC. /BC/BE/BH/BC. /BC/BJ/BH± /BC. /BC/BE/BH /BC. /BC/BJ/BH± /BC. /BC/BE/BH /BE/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE /BU /C7/C5/BX/BZ − /BD/BIπ−/D4→ /C3 /B7/C3−π−/D4/A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC /BC. /BC/BE/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC/BC. /BC/BE/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC /BC. /BC/BE/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC /BE/BI/BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BD /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BD /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BD /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BD /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/B4/BT/D0/D0η /CS/CT/CR/CP /DD/D7/BA/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BL< /BC. /BC/BL< /BC. /BC/BL< /BC. /BC/BL/BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/DF /BK/BA/BH π /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BC /BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /C0/BU/BV − /BIπ−/D4→ /CU/BEπ−/C6/A0/parenleftbig π±/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BE /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /A0/parenleftbig π±/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BE /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/A0/parenleftbig π±/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BE /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5 /A0/parenleftbig π±/BEπ /B7/BEπ−/parenrightbig/BB/A0/parenleftbig π±π /B7π−/parenrightbig/A0/BD/BE /BB/B4/BC/BA/BH/BI/BH/A0/BG /B7 /BD /BE /A0/BH /B7/BC/BA/BI/BE/BG/A0/BJ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /C0/BU/BV − /BIπ−/D4→/CU/BEπ−/C6 < /BC. /BD /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8/BK/BA/BH π /B7/D4/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BF/BI< /BC. /BC/BC/BF/BI< /BC. /BC/BC/BF/BI< /BC. /BC/BC/BF/BI/BL/BJ/BA/BJ /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL/BL/BJ/BA/BJ /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ ηπ /B7π−π−/D4/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ ηπ /B7π−π−/D4/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BK± /BC. /BC/BI − /BC. /BD/BK± /BC. /BC/BI − /BC. /BD/BK± /BC. /BC/BI − /BC. /BD/BK± /BC. /BC/BI /BE/BE/BU/BT/C3/BX/CA /BL/BL /CB/C8/BX/BV /BD. /BL/BG /D4/D4→ /BGπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BD/BC /BE/BG/BW /BT /CD/C5 /BK/BD /BU /CB/C8/BX/BV /BI/BF/B8/BL/BG π−/D4/BY /B9/DB /CP/DA/CT/BB /C8 /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 →ρπ /BY /B9/DB /CP/DA/CT/BB /C8 /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 →ρπ/BY /B9/DB /CP/DA/CT/BB /C8 /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 →ρπ /BY /B9/DB /CP/DA/CT/BB /C8 /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BD/BI/BJ/BC/B5 →ρπ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BE± /BC. /BC/BJ± /BC. /BD/BG − /BC. /BJ/BE± /BC. /BC/BJ± /BC. /BD/BG − /BC. /BJ/BE± /BC. /BC/BJ± /BC. /BD/BG − /BC. /BJ/BE± /BC. /BC/BJ± /BC. /BD/BG/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BE/BD/CD/D7/CX/D2/CV /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BU /BA/BE/BE/CD/D7/CX/D2/CV /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /BV/BU/BT/CA /CS/CP/D8/CP/BA/BE/BF/CF/CX/D8/CW /D8/CW/CT σπ /CX/D2 /C4 /BP/BE /CP/D2/CS /D8/CW/CT /CU/BE /B4/BD/BE/BJ/BC/B5 π /CX/D2 /C4 /BP/BC/BA/BE/BG/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA/BE/BH/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /B7/C3−π−/D7/DD/D7/D8/CT/D1/BA/BE/BI/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /BU/B4 π/BE /B4/BD/BI/BJ/BC/B5 → /CU/BEπ /B5/BA /BI/BI/BI /BI/BI/BI/BI/BI/BI /BI/BI/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BE /B4/BD/BI/BJ/BC/B5 /B8φ /B4/BD/BI/BK/BC/B5 π/BE /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BX/C8/C2 /BT/BE/BJ /BD/BL/BL /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/C4/CD /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BE /C5/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/C0/C6 /BC/BG /C8/C4 /BU/BH/BL/BH /BD/BC/BL /C2/BA /C3/D9/CW/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BD /C8/C4 /BU/BH/BC/BJ /BD/BG /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA/BT/C5/BX/C4/C1/C6 /BL/BL /C8 /BT/C6 /BI/BE /BG/BG/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BK/BJ/BA/BU/BT/C3/BX/CA /BL/BL /C8/C4 /BU/BG/BG/BL /BD/BD/BG /BV/BA/BT/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK/BU /C8/C4 /BU/BG/BE/BE /BF/BL/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ/CC /C8/C4 /BU/BG/BD/BF /BD/BG/BJ /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ/BU /CI/C8/C0/CH /BV/BJ/BG /BG/BI/BL /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BX/C4/C1/C6 /BL/BH/BU /C8/C4 /BU/BF/BH/BI /BH/BL/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /C8/C4 /BU/BF/BF/BJ /BE/BD/BL /BX/BA/BU/BA /BU/CT/D6/CS/D2/CX/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /CI/C8/C0/CH /BV/BG/BK /BH/BI/BD /BW/BA /BT/D2/D8/D6/CT/CP/D7/DD /CP/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C0/CA/BX/C6/BW /BL/BC/BV /CI/C8/C0/CH /BV/BG/BI /BH/BK/BF /C0/BA/C2/BA /BU/CT/CW/D6/CT/D2/CS /CT/D8 /CP/D0/BA /B4/BV/BX/C4/C4/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/C1/C8/C7 /CE /BK/BJ /BX/C8/C4 /BG /BG/BC/BF /CH/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /C2/C1/C6/CA/B8 /C1/C6/CA/C5/B7/B5/BU/BX/C4/C4/C1/C6/C1 /BK/BH /CB/C2/C6/C8 /BG/BD /BJ/BK/BD /BW/BA /BU/CT/D0/D0/CX/D2/CX /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BD /BD/BE/BE/BF/BA/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BD /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV/B8 /BU/BA /BU/CP/CR/CR/CP /D6/CX /B4/BT/BT /BV/C0/BF/B8 /BU/BT/CA/C1/B8 /BU/C7/C6/C6/B7/B5/BW /BT /CD/C5 /BK/BD/BU /C6/C8 /BU/BD/BK/BE /BE/BI/BL /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C6/C8 /BU/BD/BJ/BK /BD/BL/BJ /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B8 /BV/BX/CA/C6/B7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BK/BI /BH/BL/BG /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP/BW /BT /CD/C5 /BK/BC/BW /C8/C4 /BK/BL/BU /BE/BK/BH /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5 /C2/C8/BU/BT/C4 /CC /BT /CH /BJ/BJ /C8/CA/C4 /BF/BL /BH/BL/BD /BV/BA /BU/CP/D0/D8/CP /DD /B8 /BV/BA/CE/BA /BV/CP/D9/D8/CX/D7/B8 /C5/BA /C3/CP/D0/CT/D0/CZ /CP /D6 /B4/BV/C7/C4/CD/B5 /C2/C8/BT/CB/BV/C7/C4/C1 /BJ/BF /C8/CA /BW/BJ /BI/BI/BL /BZ/BA /BT/D7/CR/D3/D0/CX /B4/C1/C4/C4/B8 /CC/C6/CC/C7/B8 /BZ/BX/C6/C7/B8 /C0/BT/C5/BU/B8 /C5/C1/C4/BT/B7/B5 /C2/C8/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /C8/CA/C4 /BE/BG /BJ/BK/BD /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BT/CA/C5/BX/C6/C1/CB/BX /BI/BL /C4/C6/BV /BE /BH/BC/BD /C6/BA /BT/D6/D1/CT/D2/CX/D7/CT /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B5/BU/BT/C4 /CC /BT /CH /BI/BK /C8/CA/C4 /BE/BC /BK/BK/BJ /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/C7/BV/C0/B8 /CA/CD/CC/BZ/B8 /CH /BT/C4/BX/B5 /C1/BU/BT/CA/CC/CB/BV/C0 /BI/BK /C6/C8 /BU/BJ /BF/BG/BH /C2/BA /BU/CP /D6/D8/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW/CI/C1/BX/CA/BU/BT /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BE/BC/BC/BD /BT/BA/CA/BA /BW/DE/CX/CT/D6/CQ/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT /BZ/BX /BC/BF /C8/C4 /BU/BH/BI/BI /BD/BC/BK /C8 /BA/C8 /CP/CV/CT/B8 /CB/BA /BV/CP/D4/D7/D8/CX/CR/CZ/CI/BT/C1/C5/C1/BW/C7/CA/C7/BZ/BT /BL/BL /C8 /BT/C6 /BF/BC /BD /C7/BA/BT/BA /CI/CP/CX/D1/CX/CS/D3 /D6/D3/CV/CP/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CB/C2/C8/C6 /BF/BC /BH/BA/BV/C0/BX/C6 /BK/BF/BU /C8/CA /BW/BE/BK /BE/BF/BC/BG /CC/BA/CH/BA /BV/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/BT/CA/C1/CI/B8 /BY/C6/BT/C4/B8 /BY/C4/C7/CA/B8 /C6/BW /BT/C5/B7/B5/C4/BX/BX/BW/C7/C5 /BK/BF /C8/CA /BW/BE/BJ /BD/BG/BE/BI /C1/BA/BW/BA /C4/CT/CT/CS/D3/D1 /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B8 /CC/C6/CC/C7/B5/BU/BX/C4/C4/C1/C6/C1 /BK/BE/BU /C6/C8 /BU/BD/BL/BL /BD /BZ/BA /BU/CT/D0/D0/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/C1/C4/BT/B8 /C2/C1/C6/CA/B7/B5/BW /BT /CD/C5 /BK/BD/BU /C6/C8 /BU/BD/BK/BE /BE/BI/BL /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/C8/BX/CA/C6/BX/BZ/CA /BJ/BK /C6/C8 /BU/BD/BF/BG /BG/BF/BI /C2/BA /C8 /CT/D6/D2/CT/CV/D6 /CT/D8 /CP/D0/BA /B4/BX/CC/C0/B8 /BV/BX/CA/C6/B8 /C4/C7/C1/BV/B7/B5/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C8/CA/C4 /BD/BJ /BK/BL/BC /C5/BA/C6/BA /BY /D3 /CR/CP/CR/CR/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/C4/BX/CE/CA/BT /CC /BI/BI /C8/C4 /BE/BE /BJ/BD/BG /BU/BA /C4/CT/DA/D6/CP/D8 /CT/D8 /CP/D0/BA/CE/BX/CC/C4/C1/CC/CB/C3/CH /BI/BI /C8/C4 /BE/BD /BH/BJ/BL /C1/BA/BT/BA /CE /CT/D8/D0/CX/D8/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/BY /C7/CA/C1/C6/C7 /BI/BH/BU /C8/C4 /BD/BL /BI/BK /BT/BA /BY /D3 /D6/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /BU/BT/CA/C1/B8 /BY/C1/CA/CI/B8 /C7/CA/CB/BT /CH/B7/B5 φ /B4/BD/BI/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 φ /B4/BD/BI/BK/BC/B5 /C5/BT/CB/CBφ /B4/BD/BI/BK/BC/B5 /C5/BT/CB/CBφ /B4/BD/BI/BK/BC/B5 /C5/BT/CB/CBφ /B4/BD/BI/BK/BC/B5 /C5/BT/CB/CB/CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BK/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BK/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BC/BL± /BE/BC± /BG/BF /BD/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BI/BE/BF± /BE/BC /BL/BG/BK /BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BV/C5/BW/BE /BD. /BC/BH/DF/BD. /BF/BK /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB ∼ /BD/BH/BC/BC /BF/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→π /B7π−π /BC/B8 ωπ /B7π−/B8 /C3 /B7/C3− ∼ /BD/BL/BC/BC /BG/BT /BV/C0/BT/CB/C7 /CE /BL/BK /C0 /CA/CE/CD/BX /CT /B7/CT−→ /C3 /BC/CB /C3±π∓/BD/BJ/BC/BC± /BE/BC /BH/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX /CT /B7/CT−→ /C3 /B7/C3−/B8 /C3 /BC/CB /C3π/BD/BI/BH/BJ± /BE/BJ /BF/BI/BJ /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BV /BW/C5/BE /CT /B7/CT−→ /C3 /BC/CB /C3±π∓/BD/BI/BH/BH± /BD/BJ /BI/BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /BW/C5/BE /CT /B7/CT−→ /C3 /B7/C3−/BD/BI/BK/BC± /BD/BC /BJ/BU/CD/C7/C6 /BK/BE /BW/C5/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BI/BJ/BJ± /BD/BE /BK/C5/BT/C6/BX /BK/BE /BW/C5/BD /CT /B7/CT−→ /C3 /BC/CB /C3π/C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BH/BF± /BF /BL/C4/C1/C6/C3 /BC/BE /C3 /BY /C7/BV/CB /BE/BC/DF /BD/BI/BC γ /D4→ /C3 /B7/C3−/D4/BD/BJ/BE/BI± /BE/BE /BL/BU/CD/CB/BX/C6/C1/CC/CI /BK/BL /CC/C8/CB γ /D4→ /C3 /B7/C3−/CG/BD/BJ/BI/BC± /BE/BC /BL/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /BV /C7/C5/BX/BZ /BE/BC/DF /BJ/BC γ /D4→ /C3 /C3 /CG/BD/BI/BL/BC± /BD/BC /BL/BT/CB/CC/C7/C6 /BK/BD /BY /C7/C5/BX/BZ /BE/BH/DF /BJ/BC γ /D4→ /C3 /B7/C3−/CG/D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BC/BC± /BK /BD/BC/BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC/BD/BY /D6/D3/D1 /D8/CW/CT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CP/D2/CSφη /CS/CP/D8/CP /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BK /CB/D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA /BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /CP/D2/CS /C5/BT/C6/BX /BK/BD /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CX/D2/CV ρ /B8ω /B8/CP /D2 /CS φ /BA/C6/CT/CX/D8/CW/CT/D6 /CX/D7/D3/D7/D4/CX/D2 /D2/D3 /D6/AD /CP /DA /D3 /D6 /D7/D8/D6/D9/CR/D8/D9/D6/CT /CZ/D2/D3 /DB/D2/BA/BF/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /C1/CE /BT/C6/C7 /CE /BK/BD/B8 /BU/BT/CA/C3 /C7 /CE /BK/BJ/B8 /BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /B8 /BW/C7/C4/C1/C6/CB/C3/CH /BL/BD/B8 /CP/D2/CS /BT/C6/B9/CC/C7/C6/BX/C4/C4/C1 /BL/BE/BA/BG/CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BV /BA/BH/CD/D7/CX/D2/CV /BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /CP/D2/CS /C5/BT/C6/BX /BK/BE /CS/CP/D8/CP/BA/BI/BY /D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV ρ /B8ω /B8φ /CP/D2/CSρ /B4/BD/BJ/BC/BC/B5 /CP/D7/D7/D9/D1/CT /D1/CP/D7/D7 /BD/BH/BJ/BC /C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BD/BC/C5/CT/CE /CU/D3 /D6ρ /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/BA/BJ/BY /D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/CU ρ /B8ω /B8φ /CP/D2/CS /D8/CW/CT/CX/D6 /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/D7 /D8/D3 /CR/CW/CP/D2/D2/CT/D0/D7 ωπ /B7π−/B8 /C3 /B7/C3−/B8/C3 /BC/CB /C3 /BC/C4 /B8 /C3 /BC/CB /C3±π∓/BA /BT/D7/D7/D9/D1/CT /D1/CP/D7/D7 /BD/BH/BJ/BC /C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BD/BC /C5/CT/CE /CU/D3 /D6ρ /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/B9/D8/CX/D3/D2/D7/B8 /D1/CP/D7/D7 /BD/BH/BJ/BC /CP/D2/CS /DB/CX/CS/D8/CW /BH/BC/BC /C5/CT/CE /CU/D3 /D6ω /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/BA/BK/BY/CX/D8 /D8/D3 /D3/D2/CT /CR/CW/CP/D2/D2/CT/D0 /D3/D2/D0/DD /B8 /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW ω /B8ρ /B4/BD/BJ/BC/BC/B5 /BA/BL/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /CP /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /C3 /B7/C3−/D4 /D3/D7/D7/CX/CQ/D0/DD /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 φ /B4/BD/BI/BK/BC/B5 /BA/BD/BC/BV/D3/D9/D0/CS /CP/D0/D7/D3 /CQ /CT ρ /B4/BD/BJ/BC/BC/B5 /BA φ /B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0φ /B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0/CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /CT /B7/CT−/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BE/BE± /BJ/BJ± /BD/BI/BC /BD/BD/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BF/BL± /BI/BC /BL/BG/BK /BD/BE/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BV/C5/BW/BE /BD. /BC/BH/DF/BD. /BF/BK /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BF/BC/BC± /BI/BC /BD/BF/BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX /CT /B7/CT−→ /C3 /B7/C3−/B8 /C3 /BC/CB /C3π/BD/BG/BI± /BH/BH /BF/BI/BJ /BU/C1/CB/BX/C4/C4/C7 /BL/BD /BV /BW/C5/BE /CT /B7/CT−→ /C3 /BC/CB /C3±π∓/BE/BC/BJ± /BG/BH /BD/BG/BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /BW/C5/BE /CT /B7/CT−→ /C3 /B7/C3−/BD/BK/BH± /BE/BE /BD/BH/BU/CD/C7/C6 /BK/BE /BW/C5/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BC/BE± /BF/BI /BD/BI/C5/BT/C6/BX /BK/BE /BW/C5/BD /CT /B7/CT−→ /C3 /BC/CB /C3π/C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C8/C0/C7/CC/C7/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BE± /BI/BF /BD/BJ/C4/C1/C6/C3 /BC/BE /C3 /BY /C7/BV/CB /BE/BC/DF /BD/BI/BC γ /D4→ /C3 /B7/C3−/D4/BD/BE/BD± /BG/BJ /BD/BJ/BU/CD/CB/BX/C6/C1/CC/CI /BK/BL /CC/C8/CB γ /D4→ /C3 /B7/C3−/CG/BK/BC± /BG/BC /BD/BJ/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /BV /C7/C5/BX/BZ /BE/BC/DF /BJ/BC γ /D4→ /C3 /C3 /CG/BD/BC/BC± /BG/BC /BD/BJ/BT/CB/CC/C7/C6 /BK/BD /BY /C7/C5/BX/BZ /BE/BH/DF /BJ/BC γ /D4→ /C3 /B7/C3−/CG/D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6 /D4 /D4 /BT/C6/C6/C1/C0/C1/C4/BT /CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BF± /BE/BG /BD/BK/BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BC/BA/BL /D4/D4→ /C3 /B7/C3−π /BC/BD/BD/BY /D6/D3/D1 /D8/CW/CT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CP/D2/CSφη /CS/CP/D8/CP /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BK /CB/D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA /BD/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /CP/D2/CS /C5/BT/C6/BX /BK/BD /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CX/D2/CV ρ /B8ω /B8 /CP/D2/CS φ /BA/C6/CT/CX/D8/CW/CT/D6 /CX/D7/D3/D7/D4/CX/D2 /D2/D3 /D6 /AD/CP/DA/D3 /D6 /D7/D8/D6/D9/CR/D8/D9/D6/CT /CZ/D2/D3 /DB/D2/BA/BD/BF/CD/D7/CX/D2/CV /BU/C1/CB/BX/C4/C4/C7 /BK/BK /BU /CP/D2/CS /C5/BT/C6/BX /BK/BE /CS/CP/D8/CP/BA/BD/BG/BY /D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV ρ /B8ω /B8φ /CP/D2/CSρ /B4/BD/BJ/BC/BC/B5/BD/BH/BY /D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/CU ρ /B8ω /B8φ /CP/D2/CS /D8/CW/CT/CX/D6 /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/D7 /D8/D3 /CR/CW/CP/D2/D2/CT/D0/D7 ωπ /B7π−/B8 /C3 /B7/C3−/B8/C3 /BC/CB /C3 /BC/C4 /B8 /C3 /BC/CB /C3±π∓/BA /BT/D7/D7/D9/D1/CT /D1/CP/D7/D7 /BD/BH/BJ/BC /C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BD/BC /C5/CT/CE /CU/D3 /D6ρ /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/B9/D8/CX/D3/D2/D7/B8 /D1/CP/D7/D7 /BD/BH/BJ/BC /CP/D2/CS /DB/CX/CS/D8/CW /BH/BC/BC /C5/CT/CE /CU/D3 /D6ω /D6/CP/CS/CX/CP/D0 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/BA/BD/BI/BY/CX/D8 /D8/D3 /D3/D2/CT /CR/CW/CP/D2/D2/CT/D0 /D3/D2/D0/DD /B8 /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW ω /B8ρ /B4/BD/BJ/BC/BC/B5 /BA/BD/BJ/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /CP /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /C3 /B7/C3−/D4 /D3/D7/D7/CX/CQ/D0/DD /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 φ /B4/BD/BI/BK/BC/B5 /BA/BD/BK/BV/D3/D9/D0/CS /CP/D0/D7/D3 /CQ /CT ρ /B4/BD/BJ/BC/BC/B5 /BA φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /C3 /BC/CB /C3π /D7/CT/CT/D2/A0/BF /C3 /C3 /D7/CT/CT/D2/A0/BG /C3 /BC/C4 /C3 /BC/CB/A0/BH /CT /B7/CT−/D7/CT/CT/D2/A0/BIωππ /D2/D3/D8 /D7/CT/CT/D2/A0/BJφη/A0/BK /C3 /B7/C3−π /BC φ /B4/BD/BI/BK/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BI/BK/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BI/BK/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 φ /B4/BD/BI/BK/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/CC/CW/CX/D7 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2/D8/D3 /CR/CW/CP/D2/D2/CT/D0 /B4 /CX /B5 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/CX/D2/D8/D3 /CT /B7/CT−/CX/D7 /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS /CP/D2/CS /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8/D8/CW/CT /D4 /CT/CP/CZ/BA /CF /CT /D0/CX/D7/D8 /D3/D2/D0/DD /CS/CP/D8/CP /D8/CW/CP/D8 /CW/CP/DA/CT /D2/D3/D8 /CQ /CT/CT/D2 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2/D8/D3 /B4 /CX /B5/D3 /D6 /CT /B7/CT−/BA/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /BC/C4 /C3 /BC/CB/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BH /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF/BD± /BC. /BC/BH/BL /BL/BG/BK /BD/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BV/C5/BW/BE /BD. /BC/BH/DF/BD. /BF/BK /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BD/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /CP/D2/CS /C5/BT/C6/BX /BK/BD /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CX/D2/CV ρ /B8ω /B8 /CP/D2/CS φ /BA/C6/CT/CX/D8/CW/CT/D6 /CX/D7/D3/D7/D4/CX/D2 /D2/D3 /D6 /AD/CP/DA/D3 /D6 /D7/D8/D6/D9/CR/D8/D9/D6/CT /CZ/D2/D3 /DB/D2/BA /CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /BE/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BD/BH± /BC. /BD/BI± /BC. /BC/BD /BE/BC/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /C3∗/B4/BK/BL/BE/B5 γ /B7/CR/BA/CR/BA/BF. /BE/BL± /BD. /BH/BJ /BF/BI/BJ /BE/BD/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BV /BW/C5/BE /BD. /BF/BH/DF/BE. /BG/BC /CT /B7/CT−→ /C3 /BC/CB /C3±π∓/BE/BC/BY /D6/D3/D1 /D8/CW/CT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CP/D2/CSφη /CS/CP/D8/CP /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BK /CB/D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA /BE/BD/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /DB/CX/D8/CW /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /D3/CU /BU/B4 /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/B5× /A0/B4 /CT /B7/CT−/B5/BA/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BH /BB/A0 /BE/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BH /BB/A0 /BE/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BH /BB/A0 /BE/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BH /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BF± /BC. /BD/BC± /BC. /BC/BL /BE/BE/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ/BE/BE/BY /D6/D3/D1 /D8/CW/CT /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /CP/D2/CSφη /CS/CP/D8/CP /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BK /CB/D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA /BI/BI/BJ /BI/BI/BJ/BI/BI/BJ /BI/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ /B4/BD/BI/BK/BC/B5 /B8ρ/BF /B4/BD/BI/BL/BC/B5 φ /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3π/parenrightbig/A0/BD /BB/A0/BE 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/BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BI/BL/BG± /BI /BK/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /D4 /BGπ/BD/BI/BI/BH± /BD/BH /BD/BJ/BJ /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BD/BI/BJ/BC± /BD/BC /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/BD/BI/BK/BJ± /BE/BC /BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/BD/BI/BK/BH± /BD/BG /BL/BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/BD/BI/BK/BC± /BG/BC /BD/BG/BG /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→ /C6 /BGπ/BD/BI/BK/BL± /BE/BC /BD/BC/BE /BL/BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→ /C6 /BEρ/BD/BJ/BC/BH± /BE/BD /BV/BT/CB/C7 /BJ/BC /C0/BU/BV − /BD/BD/BA/BEπ−/D4→/D2ρ /BEπ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 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/BCπ−/D1/D3 /CS/CT/B8 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /D8 /DB /D3/BX /CE /BT/C6/BZ/BX/C4/C1/CB/CC /BT /BK/BD /CT/D2/D8/D6/CX/CT/D7/BA ωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BI/BK/BD± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK/BD± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BK/BD± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK/BD± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ/BC± /BE/BH /BD/BE/BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ ωπ /BC/D2/BD/BI/BL/BC± /BD/BH /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ωπ /D4/BD/BI/BI/BI± /BD/BG /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV /BD/BDπ−/D4→ωπ /D4/BD/BI/BK/BI± /BL /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BH/BG± /BE/BG /BU/BT/CA/C6/C0/BT/C5 /BJ/BC /C0/BU/BV /B7 /BD/BC /C3 /B7/D4→ ωπ /CG/BD/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BW/BX /BL/BE /BV /BA ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX/B4/BY /D3 /D6 /CS/CXÆ/CR/D9/D0/D8/CX/CT/D7 /DB/CX/D8/CW /C5/C5/CB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B8 /D7/CT/CT /D8/CW/CT /CP/BE /B4/BD/BF/BE/BC/B5 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BD/BL/BJ/BF/CT/CS/CX/D8/CX/D3/D2/BA/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BI/BK/BE± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK/BE± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BK/BE± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BK/BE± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BK/BH± /BD/BC± /BE/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ ηπ /B7π−/D2/BD/BI/BK/BC± /BD/BH /BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BC /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BC/BC± /BG/BJ /BD/BF/BT/C6/BW/BX/CA/CB/C7/C6 /BI/BL /C5/C5/CB − /BD/BIπ−/D4 /CQ/CP/CR/CZ/B9/DB /CP /D6/CS/BD/BI/BF/BE± /BD/BH /BD/BF, /BD/BG/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5/BD/BJ/BC/BC± /BD/BH /BD/BF, /BD/BG/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5/BD/BJ/BG/BK± /BD/BH /BD/BF, /BD/BG/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5/BD/BF/CB/CT/CT/D2 /CX/D2 /BE/BA/BH/DF/BF /BZ/CT/CE / /CR /D4/D4 /BA /BEπ /B7/BEπ−/B8 /DB/CX/D8/CW /BC/B8 /BD/B8 /BE π /B7π−/D4/CP/CX/D6/D7 /CX/D2 ρ /CQ/CP/D2/CS /D2/D3/D8 /D7/CT/CT/D2 /CQ /DD/C7/CA/BX/C6 /BJ/BG /B4/BE/BA/BF /BZ/CT/CE / /CR /D4/D4 /B5 /DB/CX/D8/CW /D1/D3 /D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/BA /B4/C2/CP/D2/BA /BD/BL/BJ/BI/B5/BD/BG/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD/BU /C7 /CF/BX/C6 /BJ/BE/BA /BI/BI/BK /BI/BI/BK/BI/BI/BK /BI/BI/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ/BF /B4/BD/BI/BL/BC/B5 ρ/BF /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0/BEπ /B8 /C3 /C3 /B8/BT /C6 /BW /C3 /C3π /C5/C7/BW/BX/CB /BEπ /B8 /C3 /C3 /B8/BT /C6 /BW /C3 /C3π /C5/C7/BW/BX/CB/BEπ /B8 /C3 /C3 /B8/BT /C6 /BW /C3 /C3π /C5/C7/BW/BX/CB /BEπ /B8 /C3 /C3 /B8/BT /C6 /BW /C3 /C3π /C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BH /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA /BX/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA WEIGHTED AVERAGE 161±10 (Error scaled by 1.5) FUKUI 88 SPEC 4.1AMELIN 00 VES 1.0GESSAROLI 77 HBC 0.0EVANGELIS... 81 OMEG 0.2ALDE 95 GAM2 1.1BARTSCH 70B HBC 0.0BARTSCH 70B HBC 0.7CASON 73 HBC 0.0BALTAY 78B HBC 3.4EVANGELIS... 81 OMEG 8.3BLUM 75 ASPK 4.9MARTIN 78D SPEC 0.9ARMENISE 70 DBC 0.0MATTHEWS 71C DBC 0.0GRAYER 74 ASPK 4.8ENGLER 74 DBC 0.0ANTIPOV 77 CIBS 0.0BALTAY 78B HBC 2.2EVANGELIS... 81 OMEG 5.3DENNEY 83 LASS 4.2χ2 41.5 (Confidence Level = 0.002) 0 100 200 300 400 500 ρ/BF /B4/BD/BI/BL/BC/B5 /DB/CX/CS/D8/CW/B8 /BE π /B8 /C3 /C3 /B8/CP /D2 /CS /C3 /C3π /D1/D3 /CS/CT/D7 /B4/C5/CT/CE/B5/BEπ /C5/C7/BW/BX /BEπ /C5/C7/BW/BX/BEπ /C5/C7/BW/BX /BEπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BK/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BE/BC± /BE/BL /BW/BX/C6/C6/BX/CH /BK/BF /C4/BT/CB/CB /BD/BCπ /B7/C6/BE/BG/BI± /BF/BJ /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /BEπ /D4/BD/BD/BI± /BF/BC /BG/BJ/BI /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /BC /BD/BHπ /B7/D4→ π /B7π−/D2/BD/BI/BE± /BH/BC /BD/BJ/BH /BD/BH/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /BV/C1/BU/CB /BC /BE/BHπ−/D4→ /D4 /BFπ/BD/BI/BJ± /BG/BC /BI/BC/BC /BX/C6/BZ/C4/BX/CA /BJ/BG /BW/BU/BV /BC /BIπ /B7/D2→ π /B7π−/D4/BE/BC/BC± /BD/BK /BD/BI/BZ/CA/BT /CH/BX/CA /BJ/BG /BT/CB/C8/C3 /BC /BD/BJπ−/D4→ π /B7π−/D2/BD/BH/BI± /BF/BI /C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD /BV /BW/BU/BV /BC /BJπ /B7/C6/BD/BJ/BD± /BI/BH /BT/CA/C5/BX/C6/C1/CB/BX /BJ/BC /BW/BU/BV /BC /BLπ /B7/CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE/BE± /BF/BH /BD/BJ/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→/D2 /BEπ/BE/BG/BC± /BF/BC /BD/BI, /BD/BK/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH /CA/CE/CD/BX /BD/BJπ−/D4→ π /B7π−/D2/BD/BK/BC± /BF/BC /BD/BE/BE /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→ /C6 /BEπ/BE/BI/BJ /B7/BJ /BE − /BG/BI /CB/CC/CD/C6/CC/BX/BU/BX/BV/C3 /BJ/BC /C0/BW/BU/BV /BC /BKπ−/D4 /B8/BH /BA /BGπ /B7/CS/BD/BK/BK± /BG/BL /BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /BW/BU/BV /BC /BH/BA/BDπ /B7/CS/BD/BK/BC± /BG/BC /BZ/C7/C4/BW/BU/BX/CA/BZ /BI/BH /C0/BU/BV /BC /BIπ /B7/CS /B8/BKπ−/D4/BD/BH/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BI/CD/D7/CT/D7 /D7/CP/D1/CT /CS/CP/D8/CP /CP/D7 /C0/CH /BT/C5/CB /BJ/BH /CP/D2/CS /BU/BX/BV/C3/BX/CA /BJ/BL/BA/BD/BJ/BY /D6/D3/D1 /CP /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /D7/D3/D0/D9/D8/CX/D3/D2 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /CU/prime/BE /B4/BD/BH/BE/BH/B5 /DB/CX/CS/D8/CW /D8 /DB /D3 /D8/CX/D1/CT/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /C3 /C3/D6/CT/D7/D9/D0/D8/BA/BD/BK/BY /D6/D3/D1 /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /BX/D6/D6/D3 /D6/D8 /CP /CZ /CT/D7 /CP/CR/CR/D3/D9/D2/D8 /D3/CU /D7/D4 /D6/CT/CP/CS /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA WEIGHTED AVERAGE 186±14 (Error scaled by 1.3) ARMENISE 70 DBC 0.1MATTHEWS 71C DBC 0.7GRAYER 74 ASPK 0.6ENGLER 74 DBC 0.2ANTIPOV 77 CIBS 0.2BALTAY 78B HBC 5.5EVANGELIS... 81 OMEG 2.6DENNEY 83 LASS 1.4χ2 11.3 (Confidence Level = 0.128) 0 100 200 300 400 500 ρ/BF /B4/BD/BI/BL/BC/B5 /DB/CX/CS/D8/CW/B8 /BE π /D1/D3 /CS/CT /B4/C5/CT/CE/B5 /C3 /C3 /BT/C6/BW /C3 /C3π /C5/C7/BW/BX/CB /C3 /C3 /BT/C6/BW /C3 /C3π /C5/C7/BW/BX/CB/C3 /C3 /BT/C6/BW /C3 /C3π /C5/C7/BW/BX/CB /C3 /C3 /BT/C6/BW /C3 /C3π /C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BE/BC/BG± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BG± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BG± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BG± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BL± /BG/BC /BI/BC/BC/BC /BD/BL/C5/BT/CA/CC/C1/C6 /BJ/BK /BW /CB/C8/BX/BV /BD/BCπ /D4→/C3 /BC/CB /C3−/D4/BE/BC/BH± /BE/BC /BU/C4/CD/C5 /BJ/BH /BT/CB/C8/C3 /BC /BD/BK/BA/BGπ−/D4→/D2/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BL± /BG /BT/C4/C8/BX/CA /BK/BC /BV/C6/CC/CA /BC /BI/BEπ−/D4→/C3 /B7/C3−/D2/BD/BK/BI± /BD/BD /BE/BC/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→/C3 /B7/C3−/D2/BD/BD/BE± /BI/BC /BT/BW/BX/CA/C0/C7/C4/CI /BI/BL /C0/BU/BV /B7 /BKπ /B7/D4→ /C3 /C3π/BD/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BP/BF−/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BE/BC/CC/CW/CT/DD /CR/CP/D2/D2/D3/D8 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CQ /CT/D8 /DB /CT/CT/D2ρ/BF /B4/BD/BI/BL/BC/B5 /CP/D2/CS ω/BF /B4/BD/BI/BJ/BC/B5 /BA/B4/BGπ /B5±/C5/C7/BW/BX /B4/BGπ /B5±/C5/C7/BW/BX/B4/BGπ /B5±/C5/C7/BW/BX /B4/BGπ /B5±/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BF± /BD/BF /BE/BD/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /D4 /BGπ/BD/BC/BH± /BF/BC /BD/BJ/BJ /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BD/BI/BL /B7/BJ /BC − /BG/BK /BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/BD/BF/BH± /BF/BC /BD/BG/BG /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→ /C6 /BGπ/BD/BI/BC± /BF/BC /BD/BC/BE /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→ /C6 /BEρ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC± /BE/BK /BE/BE/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /D4 /BGπ/BD/BK/BG± /BF/BF /BE/BF/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ /D4 /BGπ/BD/BH/BC /BI/BI /BE/BG/C3/C4/C1/BZ/BX/CA /BJ/BG /C0/BU/BV − /BG/BA/BHπ−/D4→/D4 /BGπ/BD/BC/BI± /BE/BH /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/BD/BE/BH /B7/BK /BF − /BF/BH /BE/BG/BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/BD/BF/BC± /BF/BC /C0/C7/C4/C5/BX/CB /BJ/BE /C0/BU/BV /B7 /BD/BC/DF/BD/BE /C3 /B7/D4/BD/BK/BC± /BF/BC /BL/BC /BE/BG/BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4→/C6/CP/BEπ/BD/BC/BC± /BF/BH /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8 /BK/BA/BH π /B7/D4/BE/BD/BY /D6/D3/D1ρ−ρ /BC/D1/D3 /CS/CT/B8 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /D8 /DB /D3/BX /CE /BT/C6/BZ/BX/C4/C1/CB/CC /BT /BK/BD /CT/D2/D8/D6/CX/CT/D7/BA/BE/BE/BY /D6/D3/D1 /CP/BE /B4/BD/BF/BE/BC/B5−π /BC/D1/D3 /CS/CT/B8 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /D8 /DB /D3/BX /CE /BT/C6/BZ/BX/C4/C1/CB/CC /BT /BK/BD /CT/D2/D8/D6/CX/CT/D7/BA/BE/BF/BY /D6/D3/D1 /CP/BE /B4/BD/BF/BE/BC/B5 /BCπ−/D1/D3 /CS/CT/B8 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /D8 /DB /D3/BX /CE /BT/C6/BZ/BX/C4/C1/CB/CC /BT /BK/BD /CT/D2/D8/D6/CX/CT/D7/BA/BE/BG/BY /D6/D3/D1ρ±ρ /BC/D1/D3 /CS/CT/BA ωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BXωπ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BL/BC± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BC± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BC± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BC± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BC± /BI/BH /BE/BH/BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ ωπ /BC/D2/BD/BL/BC± /BI/BH /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C7/C5/BX/BZ − /BD/BEπ−/D4→ωπ /D4/BD/BI/BC± /BH/BI /BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C0/BU/BV /BD/BDπ−/D4→ωπ /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BL± /BE/BH /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/BD/BF/BC /B7/BJ /BF − /BG/BF /BU/BT/CA/C6/C0/BT/C5 /BJ/BC /C0/BU/BV /B7 /BD/BC /C3 /B7/D4→ ωπ /CG/BE/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BW/BX /BL/BE /BV /BA ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX ηπ /B7π−/C5/C7/BW/BX/B4/BY /D3 /D6 /CS/CXÆ/CR/D9/D0/D8/CX/CT/D7 /DB/CX/D8/CW /C5/C5/CB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B8 /D7/CT/CT /D8/CW/CT /CP/BE /B4/BD/BF/BE/BC/B5 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BD/BL/BJ/BF/CT/CS/CX/D8/CX/D3/D2/BA/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BE/BI± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BI± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BI± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BI± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA/BE/BE/BC± /BF/BC± /BH/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ ηπ /B7π−/D2/BD/BC/BI± /BE/BJ /BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BC /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BH /BE/BI/BT/C6/BW/BX/CA/CB/C7/C6 /BI/BL /C5/C5/CB − /BD/BIπ−/D4 /CQ/CP/CR/CZ/B9/DB /CP /D6/CS < /BE/BD /BE/BI, /BE/BJ/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5 < /BF/BC /BE/BI, /BE/BJ/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5 < /BF/BK /BE/BI, /BE/BJ/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C5/C5/CB − /BJ/DF/BD/BEπ−/D4→/D4 /C5/C5/BE/BI/CB/CT/CT/D2 /CX/D2 /BE/BA/BH/DF/BF /BZ/CT/CE / /CR /D4/D4 /BA /BEπ /B7/BEπ−/B8 /DB/CX/D8/CW /BC/B8 /BD/B8 /BE π /B7π−/D4/CP/CX/D6/D7 /CX/D2 ρ /BC/CQ/CP/D2/CS /D2/D3/D8 /D7/CT/CT/D2 /CQ /DD/C7/CA/BX/C6 /BJ/BG /B4/BE/BA/BF /BZ/CT/CE / /CR /D4/D4 /B5 /DB/CX/D8/CW /D1/D3 /D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/BA /B4/C2/CP/D2/BA /BD/BL/BJ/BL/B5/BE/BJ/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD/BU /C7 /CF/BX/C6 /BJ/BE/BA /BI/BI/BL /BI/BI/BL/BI/BI/BL /BI/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ/BF /B4/BD/BI/BL/BC/B5 ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BD /BGπ /B4/BJ/BD. /BD± /BD. /BL /B5/B1/A0/BE π±π /B7π−π /BC/B4/BI/BJ ± /BE/BE /B5/B1/A0/BF ωπ /B4/BD/BI ± /BI /B5/B1/A0/BGππ /B4/BE/BF. /BI± /BD. /BF /B5/B1/A0/BH /C3 /C3π /B4 /BF. /BK± /BD. /BE /B5/B1/A0/BI /C3 /C3 /B4 /BD. /BH/BK± /BC. /BE/BI/B5 /B1 /BD/BA/BE/A0/BJηπ /B7π−/D7/CT/CT/D2/A0/BKρ /B4/BJ/BJ/BC/B5η /D7/CT/CT/D2/A0/BLππρ /D7/CT/CT/D2/BX/DC/CR/D0/D9/CS/CX/D2/CV /BE ρ /CP/D2/CS /CP/BE /B4/BD/BF/BE/BC/B5 π /BA/A0/BD/BC /CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2/A0/BD/BDρρ /D7/CT/CT/D2/A0/BD/BEφπ/A0/BD/BFηπ/A0/BD/BGπ±/BEπ /B7/BEπ−π /BC /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BH /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BD/BG/BA/BJ /CU/D3 /D6 /BJ /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BG − /BJ/BJ/DC/BH − /BJ/BG /BD/BJ/DC/BI − /BD/BH /BE /BC /DC/BD /DC/BG /DC/BH ρ/BF /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ/BF /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BI± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BE/BF/BI± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BE/BF/BI± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BE/BF/BI± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BE/BG/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BG/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BG/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH/BL /B7/BC. /BC/BD/BK − /BC. /BC/BD/BL /BU/BX/BV/C3/BX/CA /BJ/BL /BT/CB/C8/C3 /BC /BD/BJπ−/D4 /D4/D3 /D0 /CP /D6/B9/CX/DE/CT/CS/BC. /BE/BF± /BC. /BC/BE /BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→/D2 /BEπ/BC. /BE/BE± /BC. /BC/BG /BE/BK/C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD /BV /C0/BW/BU/BV /BC /BJπ /B7/D2→π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG/BH± /BC. /BC/BC/BI /BE/BL/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH /CA/CE/CD/BX /BD/BJπ−/D4→ π /B7π−/D2/BE/BK/C7/D2/CT/B9/D4/CX/D3/D2/B9/CT/DC/CR/CW/CP/D2/CV/CT /D1/D3 /CS/CT/D0 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /CT/D7/D8/CX/D1/CP/D8/CX/D3/D2/BA/BE/BL/BY /D6/D3/D1 /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BH /CS/CP/D8/CP/BA/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BD/BD /BC. /BF/BH± /BC. /BD/BD/BC. /BF/BH± /BC. /BD/BD /BC. /BF/BH± /BC. /BD/BD/BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE /C0/C7/C4/C5/BX/CB /BJ/BE /C0/BU/BV /B7 /BD/BC/DF/BD/BE /C3 /B7/D4 < /BC. /BD/BE /BU/BT/C4/C4/BT/C5 /BJ/BD /BU /C0/BU/BV − /BD/BIπ−/D4/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BF/BE± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BF/BE± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BF/BE± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BF/BE± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BC. /BF/BC± /BC. /BD/BC /BC. /BF/BC± /BC. /BD/BC/BC. /BF/BC± /BC. /BD/BC /BC. /BF/BC± /BC. /BD/BC/BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /BC /BD/BHπ /B7/D4→ /D4 /BGπ/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BI /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BJ± /BC. /BC/BD/BD /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BJ± /BC. /BC/BD/BD /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BJ± /BC. /BC/BD/BD /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BJ± /BC. /BC/BD/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BD/BD/BK /B7/BC. /BC/BF/BL − /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BK /B7/BC. /BC/BF/BL − /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD/BK /B7/BC. /BC/BF/BL − /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BK /B7/BC. /BC/BF/BL − /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BJ /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BD/BL/BD /B7/BC. /BC/BG/BC − /BC. /BC/BF/BJ /BZ/C7/CA/C4/C1/BV/C0 /BK/BC /BT/CB/C8/C3 /BC /BD/BJ/B8/BD/BK π−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BC/BK± /BC. /BC/BF /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4/BC. /BC/BK /B7/BC. /BC/BK − /BC. /BC/BF /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BK /BU /C0/BU/BV /BI/BA/BCπ−/D4WEIGHTED AVERAGE 0.118+0.039-0.032 (Error scaled by 1.7) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. CRENNELL 68B HBC 0.4BARTSCH 70B HBC 1.6GORLICH 80 ASPK 3.8χ2 5.9 (Confidence Level = 0.053) -0.1 0 0.1 0.2 0.3 0.4 0.5/A0/parenleftBig/C3 /C3/parenrightBig/BB/A0/parenleftBig ππ/parenrightBig/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BH /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BD/BI± /BC. /BC/BH /BC. /BD/BI± /BC. /BC/BH/BC. /BD/BI± /BC. /BC/BH /BC. /BD/BI± /BC. /BC/BH /BF/BC/BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4/BF/BC/C1/D2/CR/D6/CT/CP/D7/CT/CS /CQ /DD /D9 /D7/D8 /D3/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BU/B4 ρ/BF /B4/BD/BI/BL/BC/B5 →ππ /B5/BP/BC/BA/BE/BG/BA /bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BB/A0/BE/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BI± /BC. /BE/BD /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BC. /BK/BK± /BC. /BD/BH /BU/BT/C4/C4/BT/C5 /BJ/BD /BU /C0/BU/BV − /BD/BIπ−/D4/BD± /BC. /BD/BH /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BD /BV/BT/CB/C7 /BI/BK /C0/BU/BV − /BD/BDπ−/D4/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BD /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE± /BC. /BD/BD /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BC. /BH/BI /BI/BI /C3/C4/C1/BZ/BX/CA /BJ/BG /C0/BU/BV − /BG/BA/BHπ−/D4→/D4 /BGπ/BC. /BD/BF± /BC. /BC/BL /BF/BD/CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/BC. /BJ± /BC. /BD/BH /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4/BF/BDρρ /CP/D2/CS /CP/BE /B4/BD/BF/BE/BC/B5 π /D1/D3 /CS/CT/D7 /CP /D6/CT /CX/D2/CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CP/CQ/D0/CT/BA/A0/parenleftbig ρρ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BD/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5 /A0/parenleftbig ρρ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BD/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/A0/parenleftbig ρρ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BD/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5 /A0/parenleftbig ρρ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ππρ/parenrightbig/B7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BD/BD /BB/B4/A0/BL /B7/A0/BD/BC /B7/A0/BD/BD /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BK± /BC. /BD/BI /BV/BT/CB/C7 /BI/BK /C0/BU/BV − /BD/BDπ−/D4/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BE /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BE /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BE /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BC /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BI± /BC. /BC/BK /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ/BC. /BF/BI± /BC. /BD/BG /BF/BE/CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/D2/D3/D8 /D7/CT/CT/D2 /BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/BC. /BI± /BC. /BD/BH /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BU /C0/BU/BV /B7 /BKπ /B7/D4/BC. /BI /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8/BK/BA/BH π /B7/D4/BF/BEρρ /CP/D2/CS /CP/BE /B4/BD/BF/BE/BC/B5 π /D1/D3 /CS/CT/D7 /CP /D6/CT /CX/D2/CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CP/CQ/D0/CT/BA/A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig ωπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BF/BF± /BC. /BC/BJ /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/BC. /BD/BE± /BC. /BC/BJ /BU/BT/C4/C4/BT/C5 /BJ/BD /BU /C0/BU/BV − /BD/BIπ−/D4/BC. /BE/BH± /BC. /BD/BC /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8/BK/BA/BH π /B7/D4/BC. /BE/BH± /BC. /BD/BC /C2/C7/C0/C6/CB/CC/C7/C6 /BI/BK /C0/BU/BV − /BJ/BA/BCπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BD /BL/BH /BU/BT/C4 /CC /BT /CH /BJ/BK /BU /C0/BU/BV /B7 /BD/BHπ /B7/D4→ /D4 /BGπ < /BC. /BC/BL /C3/C4/C1/BZ/BX/CA /BJ/BG /C0/BU/BV − /BG/BA/BHπ−/D4→/D4 /BGπ/A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BE /BB/A0/BE /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BE /BB/A0/BE /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BE /BB/A0/BE /A0/parenleftbig φπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BE /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BD /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8/BK/BA/BH π /B7/D4/A0/parenleftbig π±/BEπ /B7/BEπ−π /BC/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig π±/BEπ /B7/BEπ−π /BC/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig π±/BEπ /B7/BEπ−π /BC/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig π±/BEπ /B7/BEπ−π /BC/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BH /BU/BT/C4 /CC /BT /CH /BI/BK /C0/BU/BV /B7 /BJ/B8/BK/BA/BH π /B7/D4 /BI/BJ/BC /BI/BJ/BC/BI/BJ/BC /BI/BJ/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ/BF /B4/BD/BI/BL/BC/B5 /B8ρ /B4/BD/BJ/BC/BC/B5 /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig ηπ/parenrightbig/BB/A0/parenleftbig π±π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE /CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C0/BU/BV /B7 /BD/BFπ /B7/D4/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BH/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BH/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BH/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF± /BC. /BC/BC/BF /BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BC /BD/BCπ−/D4→/C3 /B7/C3−/D2/BC. /BC/BD/BF± /BC. /BC/BC/BG /BF/BF/C5/BT/CA/CC/C1/C6 /BJ/BK /BU /CB/C8/BX/BV − /BD/BCπ /D4→/C3 /BC/CB /C3−/D4/BF/BF/BY /D6/D3/D1 /B4/A0/BG /A0/BI /B5 /BD/ /BE/BP/BC. /BC/BH/BI± /BC. /BC/BF/BG /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 ρ/BF /B4/BD/BI/BL/BC/B5 →ππ /B5 /BP /BC/BA/BE/BG/BA/A0/parenleftbig ωπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ωπ/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BF /B7/A0/BD/BD /B5 /A0/parenleftbig ωπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ωπ/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BF /B7/A0/BD/BD /B5/A0/parenleftbig ωπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ωπ/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BF /B7/A0/BD/BD /B5 /A0/parenleftbig ωπ/parenrightbig/BB/bracketleftbig/A0/parenleftbig ωπ/parenrightbig/B7/A0/parenleftbig ρρ/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BF /B7/A0/BD/BD /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BC/BK /BV/BT/CB/C7/C6 /BJ/BF /C0/BU/BV − /BK/B8/BD/BK/BA/BH π−/D4/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5η/parenrightbig/A0/BD/BC /BB/A0/BK /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5η/parenrightbig/A0/BD/BC /BB/A0/BK /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5η/parenrightbig/A0/BD/BC /BB/A0/BK /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5η/parenrightbig/A0/BD/BC /BB/A0/BK/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BH± /BE. /BC /BH. /BH± /BE. /BC/BH. /BH± /BE. /BC /BH. /BH± /BE. /BC/BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 ρ/BF /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BH /CI/C8/C0/CH /BV/BI/BI /BF/BJ/BL /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BT/C4/BW/BX /BL/BE/BV /CI/C8/C0/CH /BV/BH/BG /BH/BH/BF /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /CB/BX/CA/C8 /B8 /C3/BX/C3/B8 /C4/BT/C6/C4/B7/B5/BY/CD/C3/CD/C1 /BK/BK /C8/C4 /BU/BE/BC/BE /BG/BG/BD /CB/BA /BY /D9/CZ/D9/CX /CT/D8 /CP/D0/BA /B4/CB/CD/BZ/C1/B8 /C6/BT /BZ/C7/B8 /C3/BX/C3/B8 /C3/CH/C7/CC/B7/B5/BW/BX/C6/C6/BX/CH /BK/BF /C8/CA /BW/BE/BK /BE/BJ/BE/BI /BW/BA/C4/BA /BW/CT/D2/D2/CT/DD /CT/D8 /CP/D0/BA /B4/C1/C7 /CF /BT/B8 /C5/C1/BV/C0/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BD /C6/C8 /BU/BD/BJ/BK /BD/BL/BJ /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B8 /BV/BX/CA/C6/B7/B5/BT/C4/C8/BX/CA /BK/BC /C8/C4 /BL/BG/BU /BG/BE/BE /BU/BA /BT/D0/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C6/C8 /BU/BD/BJ/BH /BG/BC/BE /BZ/BA /BV/D3/D7/D8/CP /CS/CT /BU/CT/CP/D9/D6/CT/CV/CP /D6/CS /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B7/B5/BZ/C7/CA/C4/C1/BV/C0 /BK/BC /C6/C8 /BU/BD/BJ/BG /BD/BI /C4/BA /BZ/D3 /D6/D0/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BV/CA/BT /BV/B8 /C5/C8/C1/C5/B8 /BV/BX/CA/C6/B7/B5/BU/BX/BV/C3/BX/CA /BJ/BL /C6/C8 /BU/BD/BH/BD /BG/BI /C0/BA /BU/CT/CR/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /BV/BX/CA/C6/B8 /CI/BX/BX/C5/B8 /BV/CA/BT /BV/B5/BV/C7/CA/BW/BX/C6 /BJ/BL /C6/C8 /BU/BD/BH/BJ /BE/BH/BC /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5 /C2/C8/BU/BT/C4 /CC /BT /CH /BJ/BK/BU /C8/CA /BW/BD/BJ /BI/BE /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BU/C1/C6/BZ/B5/C5/BT/CA/CC/C1/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BC /BD/BH/BK /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B5/C5/BT/CA/CC/C1/C6 /BJ/BK/BW /C8/C4 /BJ/BG/BU /BG/BD/BJ /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B5/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /C6/C8 /BU/BD/BD/BL /BG/BH /CH/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8/BZ /BX /CE /BT/B5/BZ/BX/CB/CB/BT/CA/C7/C4/C1 /BJ/BJ /C6/C8 /BU/BD/BE/BI /BF/BK/BE /CA/BA /BZ/CT/D7/D7/CP /D6/D3/D0/CX /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B8 /BZ/BX/C6/C7/B7/B5/BU/C4/CD/C5 /BJ/BH /C8/C4 /BH/BJ/BU /BG/BC/BF /CF/BA /BU/D0/D9/D1 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/C8/C1/C5/B5 /C2/C8/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BH /C6/C8 /BU/BL/BH /BF/BE/BE /C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7/B8 /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /B4/BW/CD/CA/C0/B5/C0/CH /BT/C5/CB /BJ/BH /C6/C8 /BU/BD/BC/BC /BE/BC/BH /BU/BA/BW/BA /C0/DD /CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/C8/C1/C5/B5/BX/C6/BZ/C4/BX/CA /BJ/BG /C8/CA /BW/BD/BC /BE/BC/BJ/BC /BT/BA /BX/D2/CV/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /BV/BT/CB/BX/B5/BZ/CA/BT /CH/BX/CA /BJ/BG /C6/C8 /BU/BJ/BH /BD/BK/BL /BZ/BA /BZ/D6/CP /DD /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/C8/C1/C5/B5/C3/C4/C1/BZ/BX/CA /BJ/BG /CB/C2/C6/C8 /BD/BL /BG/BE/BK /BZ/BA/C3/BA /C3/D0/CX/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BD/BL /BK/BF/BL/BA/C7/CA/BX/C6 /BJ/BG /C6/C8 /BU/BJ/BD /BD/BK/BL /CH/BA /C7/D6/CT/D2 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C7 /CG/BY/B5/CC/C0/C7/C5/C8/CB/C7/C6 /BJ/BG /C6/C8 /BU/BI/BL /BE/BE/BC /BZ/BA /CC/CW/D3/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B5/BV/BT/CB/C7/C6 /BJ/BF /C8/CA /BW/BJ /BD/BL/BJ/BD /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B5/BU/C7 /CF/BX/C6 /BJ/BE /C8/CA/C4 /BE/BL /BK/BL/BC /BW/BA/CA/BA /BU/D3 /DB /CT/D2 /CT/D8 /CP/D0/BA /B4/C6/BX/BT/CB/B8 /CB/CC/C7/C6/B5/C0/C7/C4/C5/BX/CB /BJ/BE /C8/CA /BW/BI /BF/BF/BF/BI /CA/BA /C0/D3/D0/D1/CT/D7 /CT/D8 /CP/D0/BA /B4/CA/C7/BV/C0/B5/BU/BT/C4/C4/BT/C5 /BJ/BD/BU /C8/CA /BW/BF /BE/BI/BC/BI /C2/BA /BU/CP/D0/D0/CP/D1 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/C5/BT /CC/CC/C0/BX/CF/CB /BJ/BD/BV /C6/C8 /BU/BF/BF /BD /C2/BA/BT/BA/C2/BA /C5/CP/D8/D8/CW/CT/DB/D7 /CT/D8 /CP/D0/BA /B4/CC/C6/CC/C7/B8 /CF/C1/CB/BV/B5 /C2/C8/BT/CA/C5/BX/C6/C1/CB/BX /BJ/BC /C4/C6/BV /BG /BD/BL/BL /C6/BA /BT/D6/D1/CT/D2/CX/D7/CT /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B5/BU/BT/CA/C6/C0/BT/C5 /BJ/BC /C8/CA/C4 /BE/BG /BD/BC/BK/BF /C3/BA/CF/BA/C2/BA /BU/CP /D6/D2/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B5/BU/BT/CA/CC/CB/BV/C0 /BJ/BC/BU /C6/C8 /BU/BE/BE /BD/BC/BL /C2/BA /BU/CP /D6/D8/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B5/BV/BT/CB/C7 /BJ/BC /C4/C6/BV /BF /BJ/BC/BJ /BV/BA /BV/CP/D7/D3 /CT/D8 /CP/D0/BA /B4/BZ/BX/C6/C7/B8 /C0/BT/C5/BU/B8 /C5/C1/C4/BT/B8 /CB/BT /BV/C4/B5/CB/CC/CD/C6/CC/BX/BU/BX/BV/C3 /BJ/BC /C8/C4 /BF/BE/BU /BF/BL/BD /C8 /BA/C0/BA /CB/D8/D9/D2/D8/CT/CQ /CT/CR/CZ /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B5/BT/BW/BX/CA/C0/C7/C4/CI /BI/BL /C6/C8 /BU/BD/BD /BE/BH/BL /C5/BA /BT/CS/CT/D6/CW/D3/D0/DE /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B7/B5/BT/C6/BW/BX/CA/CB/C7/C6 /BI/BL /C8/CA/C4 /BE/BE /BD/BF/BL/BC /BX/BA/CF/BA /BT/D2/CS/CT/D6/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/C5/CD/B5/BT/CA/C5/BX/C6/C1/CB/BX /BI/BK /C6/BV /BH/BG/BT /BL/BL/BL /C6/BA /BT/D6/D1/CT/D2/CX/D7/CT /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/BZ/C6/BT/B8 /BY/C1/CA/CI/B7/B5 /C1/BU/BT/C4 /CC /BT /CH /BI/BK /C8/CA/C4 /BE/BC /BK/BK/BJ /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/C7/BV/C0/B8 /CA/CD/CC/BZ/B8 /CH /BT/C4/BX/B5 /C1/BV/BT/CB/C7 /BI/BK /C6/BV /BH/BG/BT /BL/BK/BF /BV/BA /BV/CP/D7/D3 /CT/D8 /CP/D0/BA /B4/BZ/BX/C6/C7/B8 /C0/BT/C5/BU/B8 /C5/C1/C4/BT/B8 /CB/BT /BV/C4/B5/BV/CA/BX/C6/C6/BX/C4/C4 /BI/BK/BU /C8/C4 /BE/BK/BU /BD/BF/BI /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/C2/C7/C0/C6/CB/CC/C7/C6 /BI/BK /C8/CA/C4 /BE/BC /BD/BG/BD/BG /CC/BA/BY/BA /C2/D3/CW/D2/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CC/C6/CC/C7/B8 /CF/C1/CB/BV/B5 /C1/C2/C8/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C8/CA/C4 /BD/BJ /BK/BL/BC /C5/BA/C6/BA /BY /D3 /CR/CP/CR/CR/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BZ/C7/C4/BW/BU/BX/CA/BZ /BI/BH /C8/C4 /BD/BJ /BF/BH/BG /C5/BA /BZ/D3/D0/CS/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BX/C8/C7/C4/B8 /C7/CA/CB/BT /CH/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CD/BZ/BZ /BC/BJ /BX/C8/C2 /BV/BH/BE /BH/BH /BW/BA /BU/D9/CV/CV/BU/BT/CA/C6/BX/CC/CC /BK/BF/BU /C8/C4 /BD/BE/BC/BU /BG/BH/BH /BU/BA /BU/CP /D6/D2/CT/D8/D8 /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B5/BX/C0/CA/C4/C1/BV/C0 /BI/BI /C8/CA /BD/BH/BE /BD/BD/BL/BG /CA/BA /BX/CW/D6/D0/CX/CR/CW/B8 /CF/BA /CB/CT/D0/D3/DA/CT/B8 /C0/BA /CH /D9/D8/CP /B4/C8/BX/C6/C6/B5/C4/BX/CE/CA/BT /CC /BI/BI /C8/C4 /BE/BE /BJ/BD/BG /BU/BA /C4/CT/DA/D6/CP/D8 /CT/D8 /CP/D0/BA/CB/BX/BZ/CD/C1/C6/C7/CC /BI/BI /C8/C4 /BD/BL /BJ/BD/BE /C2/BA /CB/CT/CV/D9/CX/D2/D3/D8 /CT/D8 /CP/D0/BA/BU/BX/C4/C4/C1/C6/C1 /BI/BH /C6/BV /BG/BC/BT /BL/BG/BK /BZ/BA /BU/CT/D0/D0/CX/D2/CX /CT/D8 /CP/D0/BA /B4/C5/C1/C4/BT/B5/BW/BX/CD/CC/CB/BV/C0/BA/BA/BA /BI/BH /C8/C4 /BD/BK /BF/BH/BD /C5/BA /BW/CT/D9/D8/D7/CR/CW/D1/CP/D2/D2 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B5/BY /C7/CA/C1/C6/C7 /BI/BH /C8/C4 /BD/BL /BI/BH /BT/BA /BY /D3 /D6/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /C7/CA/CB/BT /CH/B8 /CB/BT /BV/C4/B5 ρ /B4/BD/BJ/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5 THE ρ(1450) AND THE ρ(1700) Updated April 2008 by S. Eidelman (Novosibirsk). In our 1988 edition, we replaced the ρ(1600) entry with two new ones, the ρ(1450) and the ρ(1700), because there was emerging evidence that the 1600-MeV region actually containstwoρ-like resonances. ERKAL 86 had pointed out this possi- bility with a theoretical analysis on the consistency of 2 πand 4πelectromagnetic form factors and the ππscattering length. DONNACHIE 87, with a full analysis of data on the 2 πand 4π ﬁnal states in e +e−annihilation and photoproduction reactions, had also argued that in order to obtain a consistent picture, two resonances were necessary. The existence of ρ(1450) was supported by the analysis of ηρ0mass spectra obtained in photoproduction and e+e−annihilation (DONNACHIE 87B), as well as that of e+e−→ωπ(DONNACHIE 91). The analysis of DONNACHIE 87 was further extended by CLEGG 88, 94 to include new data on 4 π-systems produced ine+e−annihilation, and in τ-decays ( τdecays to 4 π,a n d e+e−annihilation to 4 πcan be related by the Conserved Vector Current assumption). These systems were successfullyanalyzed using interfering contributions from two ρ-like states, and from the tail of the ρ(770) decaying into two-body states. While speciﬁc conclusions on ρ(1450) →4πwere obtained, little c o u l db es a i da b o u tt h e ρ(1700). Independent evidence for two 1 −states is provided by KILLIAN 80 in 4 πelectroproduction at /angbracketleftQ2/angbracketright=1( G e V / c)2, and by FUKUI 88 in a high-statistics sample of the ηππsystem inπ−pcharge exchange. This scenario with two overlapping resonances is supported by other data. BISELLO 89 measured the pion form factorin the interval 1.35–2.4 GeV, and observed a deep minimumaround 1.6 GeV. The best ﬁt was obtained with the hypothesis ofρ-like resonances at 1420 and 1770 MeV, with widths of about 250 MeV. ANTONELLI 88 found that the e +e−→ηπ+π− cross section is better ﬁtted with two fully interfering Breit- Wigners, with parameters in fair agreement with those ofDONNACHIE 87 and BISELLO 89. These results can beconsidered as a conﬁrmation of the ρ(1450). Decisive evidence for the ππdecay mode of both ρ(1450) andρ(1700) came from recent results in ppannihilation at rest (ABELE 97). It was shown that these resonances also possessaK Kdecay mode (ABELE 98, BERTIN 98B, ABELE 99D). High-statistics studies of the decays τ→ππντ(BARATE 97M, URHEIM 97), and τ→4πντ(EDWARDS 00A), also require theρ(1450), but are not sensitive to the ρ(1700), because it is too close to the τmass. Recently, in a very-high-statistics study of the τ→ππντdecay performed at Belle (FUJIKAWA 07), both ρ(1450) and ρ(1700) were observed for the ﬁrst time inτdecays. T h es t r u c t u r eo ft h e s e ρstates is not yet completely clear. BARNES 97 and CLOSE 97C claim that ρ(1450) has a mass /BI/BJ/BD /BI/BJ/BD/BI/BJ/BD /BI/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BJ/BC/BC/B5 consistent with radial 2 S, but its decays show characteristics of hybrids, and suggest that this state may be a 2 S-hybrid mixture. DONNACHIE 99 argues that hybrid states could have a 4 π decay mode dominated by the a1π. Such behavior has recently been observed by AKHMETSHIN 99E in e+e−→4πin the energy range 1.05–1.38 GeV, and by EDWARDS 00 in τ→4π decays. ALEXANDER 01B observed the ρ(1450) →ωπdecay mode in B-meson decays, however, did not ﬁnd ρ(1700) →ωπ0. A similar conclusion is made by AKHMETSHIN 03B, whostudied the process e +e−→ωπ0. Various decay modes of the ρ(1450) and ρ(1700) were observed in pnand ppannihilation (ABELE 01B, BARGIOTTI 03B), but no deﬁnite conclusionscould be drawn. More data should be collected to clarify the nature of the ρstates, particularly in the energy range above 1.6 GeV. We now list under a separate entry the ρ(1570), the φπstate withJ PC=1−−earlier observed by BITYUKOV 87 (referred to asC(1480)) and recently conﬁrmed by AUBERT 08S. While ACHASOV 96B shows that it may be a threshold eﬀect,CLEGG 88 and LANDSBERG 92 suggest two independent vector states with this decay mode. The C(1480) was not seen by pp(ABELE 97H) and e+e−(AULCHENKO 87B, BISELLO 91C) experiments. However, the sensitivity of the two latterwas an order of magnitude lower than that of AUBERT 08S.Note that AUBERT 08S can not exclude that their observationis due to an OZI-suppressed decay mode of the ρ(1700). Several observations on the ωπsystem in the 1200-MeV re- gion (FRENKIEL 72, COSME 76, BARBER 80C, ASTON 80C, ATKINSON 84C, BRAU 88, AMSLER 93B) may be inter- preted in terms of either J P=1−ρ(770) →ωπproduction (LAYSSAC 71), or JP=1+b1(1235) production (BRAU 88, AMSLER 93B). We argue that no special entry for a ρ(1250) is needed. The LASS amplitude analysis (ASTON 91B) showingevidence for ρ(1270) is preliminary and needs conﬁrmation. For completeness, the relevant observations are listed under the ρ(1450). Recently ABLIKIM 06S reported a very broad 1 −− resonance-like K+K−state in J/ψ→K+K−π0decays. Its pole position corresponds to mass of 1576 MeV and width of818 MeV. DING 06, GUO 06, and ZHANG 07C suggest itsexotic structure (molecular or multiquark), while LI 07A andLIU 07B explain it by the interference between the ρ(1450) and ρ(1700). We quote ABLIKIM 06S as X(1575) in the section “Further States.” Evidence for ρ-like mesons decaying into 6 πstates was ﬁrst noted by CLEGG 90 in the analysis of 6 πmass spectra from e +e−annihilation (BISELLO 81, CASTRO 88) and diﬀractive photoproduction (ATKINSON 85). CLEGG 90 argued thattwo states at about 2.1 and 1.8 GeV exist: while the former is a candidate for a new resonance ( ρ(2150)), the latter could be a manifestation of the ρ(1700) distorted by threshold eﬀects. Recently, the E687 Collaboration at Fermilab reported anobservation of a narrow-dip structure at 1.9 GeV in the 3 π +3π− diﬀractive photoproduction (FRABETTI 01). A similar eﬀectof the dip in the cross section of e+e−→6πaround 1.9 GeV has been earlier reported by DM2 (CASTRO 88), where 6 π included both 3 π+3π−and 2π+2π−2π0. Later the dip in the R value (the total cross section of e+e−→hadrons divided by the cross section of e+e−→µ+µ−) was observed by ANTONELLI 96, again around 1.9 GeV. This energy is close to the N N threshold, which hints at the possible relation between the dip andN N,e.g., the frequently discussed narrow N Nresonance or just a threshold eﬀect. Such behaviour is also characteristicof exotic objects like vector q qhybrids. Note that AGNELLO 02 failed to ﬁnd this state in the reaction np→3π+2π−π0. A reanalysis of the E687 data by FRABETTI 04 shows thata dip may arise due to interference of a narrow object with a broad ρ(1700) independently of the nature of the former. Recently, BaBar studied the processes e +e−→3π+3π−and e+e−→2π+2π−2π0using the radiative return, and observed a structure around 1.9 GeV in both ﬁnal states (AUBERT06D). The data are not well described by a single Breit-Wignerstate, and a good ﬁt is achieved while taking into account theinterference of such a structure with a Jacob-Slansky amplitude for continuum. The mass of this state obtained by BaBar is consistent with ANTONELLI 96 and FRABETTI 01, but thewidth is substantially larger. Recently AUBERT 08S observeda structure at 1.9 GeV in the radiative return to the φπﬁnal state, with a much smaller width of 48 ±17 MeV consistent with that of ANTONELLI 96 and FRABETTI 04. We listthese observations under a separate particle ρ(1900), which needs conﬁrmation. ρ /B4/BD/BJ/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BJ/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BJ/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BJ/BC/BC/B5 /C5/BT/CB/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BJ/BE/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BE/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BE/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BE/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BG/BC± /BE/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/BD/BJ/BC/BD± /BD/BH /BD/BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2 ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BK/BC /B7/BF /BJ − /BE/BL /BE/BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BD/BJ/BD/BL ± /BD/BH /BE/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BD/BJ/BF/BC ± /BF/BC /BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BJ/BI/BK ± /BE/BD /BU/C1/CB/BX/C4/C4/C7 /BK/BL /BW/C5/BE /CT /B7/CT−→π /B7π−/BD/BJ/BG/BH. /BJ± /BL/BD. /BL /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BD/BH/BG/BI ± /BE/BI /BZ/BX/CB/C0/C3/BX/C6/BA/BA/BA /BK/BL /CA/CE/CD/BX/BD/BI/BH/BC /BF/BX/CA/C3/BT/C4 /BK/BH /CA/CE/CD/BX /BE/BC/DF/BJ/BC γ /D4→γπ/BD/BH/BH/BC ± /BJ/BC /BT/BU/BX /BK/BG /BU /C0/CH/BU/CA /BE/BCγ /D4→π /B7π−/D4/BD/BH/BL/BC ± /BE/BC /BG/BT/CB/CC/C7/C6 /BK/BC /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /D4 /BEπ/BD/BI/BC/BC ± /BD/BC /BH/BT /CC/C1/CH /BT /BJ/BL /BU /CB/C8/BX/BV /BH/BCγ /BV→ /BV/BEπ/BD/BH/BL/BK /B7/BE /BG − /BE/BE /BU/BX/BV/C3/BX/CA /BJ/BL /BT/CB/C8/C3 /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BD/BI/BH/BL ± /BE/BH /BF/C4/BT/C6/BZ /BJ/BL /CA/CE/CD/BX/BD/BH/BJ/BH /BF/C5/BT/CA/CC/C1/C6 /BJ/BK /BV /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2/BD/BI/BD/BC ± /BF/BC /BF/BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2/BD/BH/BL/BC ± /BE/BC /BI/C0/CH /BT/C5/CB /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2 /BI/BJ/BE /BI/BJ/BE/BI/BJ/BE /BI/BJ/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BJ/BC/BC/B5 πω /C5/C7/BW/BXπω /C5/C7/BW/BXπω /C5/C7/BW/BXπω /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BH/BC /D8/D3 /BD/BI/BE/BC /BJ/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C1 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BD/BH/BK/BC /D8/D3 /BD/BJ/BD/BC /BK/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C1 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BD/BJ/BD/BC± /BL/BC /BT /BV/C0/BT/CB/C7 /CE /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→ωπ /BC/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BG/BC. /BK± /BE/BE. /BE /BE/BJ/CZ /BL/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→/C3 /B7/C3−π /BC/BD/BH/BK/BE ± /BF/BI /BD/BI/BC/BC /BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV ± /BH/BCπ /D4→/C3 /BC/CB /C3±/D4/BE/B4π /B7π−/B5 /C5/C7/BW/BX /BE/B4π /B7π−/B5 /C5/C7/BW/BX/BE/B4π /B7π−/B5 /C5/C7/BW/BX /BE/B4π /B7π−/B5 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BH/BD /B7 /BE/BJ − /BE/BG /BT /BV/C0/BT/CB/C7 /CE /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BH/BJ/BC± /BE/BC /BD/BC/BV/C7/CA/BW/C1/BX/CA /BK/BE /BW/C5/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BH/BE/BC± /BF/BC /BG/BT/CB/CC/C7/C6 /BK/BD /BX /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /D4 /BGπ/BD/BI/BH/BG± /BE/BH /BD/BD/BW/C1/BU/C1/BT/C6/BV/BT /BK/BD /BW/BU/BV π /B7/CS→ /D4/D4 /BE/B4π /B7π−/B5/BD/BI/BI/BI± /BF/BL /BD/BC/BU/BT /BV/BV/C1 /BK/BC /BY/CA/BT /BZ /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BJ/BK/BC /BF/BG /C3/C1/C4/C4/C1/BT/C6 /BK/BC /CB/C8/BX/BV /BD/BD /CT−/D4→ /BE/B4π /B7π−/B5/BD/BH/BC/BC /BD/BE/BT /CC/C1/CH /BT /BJ/BL /BU /CB/C8/BX/BV /BH/BCγ /BV→ /BV/BGπ±/BD/BH/BJ/BC± /BI/BC /BI/BH /BD/BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BH /C0/BU/BV /BJ/BA/BHγ /D4→ /D4 /BGπ/BD/BH/BH/BC± /BI/BC /BG/BV/C7/C6/CE/BX/CA/CB/C1 /BJ/BG /C7/CB/C8/C3 /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BH/BH/BC± /BH/BC /BD/BI/BC /CB/BV/C0/BT /BV/C0/CC /BJ/BG /CB/CC/CA/BV /BH/BA/BH/DF/BL γ /D4→ /D4 /BGπ/BD/BG/BH/BC± /BD/BC/BC /BF/BG/BC /CB/BV/C0/BT /BV/C0/CC /BJ/BG /CB/CC/CA/BV /BL/DF/BD/BKγ /D4→ /D4 /BGπ/BD/BG/BF/BC± /BH/BC /BG/BC/BC /BU/C1/C6/BZ/C0/BT/C5 /BJ/BE /BU /C0/BU/BV /BL/BA/BFγ /D4→ /D4 /BGπ π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BI/BC± /BF/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/BF/B4π /B7π−/B5 /BT/C6/BW /BE/B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB /BF/B4π /B7π−/B5 /BT/C6/BW /BE/B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB/BF/B4π /B7π−/B5 /BT/C6/BW /BE/B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB /BF/B4π /B7π−/B5 /BT/C6/BW /BE/B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BF/BC± /BF/BG /BD/BG/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BG /BX/BI/BK/BJ γ /D4→ /BFπ /B7/BFπ−/D4/BD/BJ/BK/BF± /BD/BH /BV/C4/BX/BZ/BZ /BL/BC /CA/CE/CD/BX /CT /B7/CT−→/BF/B4π /B7π−/B5/BE /B4π /B7π−π /BC/B5/BD/BT/D7/D7/D9/D1/CX/D2/CV ρ /B7/CU/BC /B4/BD/BF/BJ/BC/B5 /CS/CT/CR/CP /DD /D1/D3 /CS/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D7 /DB/CX/D8/CW /CP/BD /B4/BD/BE/BI/BC/B5 /B7π /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /BY /D6/D3/D1 /CP/D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BF/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BF /CS/CP/D8/CP/BA/BG/CB/CX/D1/D4/D0/CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /DB/CX/D8/CW /CR/D3/D2/D7/D8/CP/D2/D8 /DB/CX/CS/D8/CW/BA/BH/BT/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /BG/BC /C5/CT/CE /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /CQ /D3/D8/CW /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CX/D7 /D4 /D6/CT/D7/CT/D2/D8 /CS/D9/CT /D8/D3 /D8/CW/CT/CR/CW/D3/CX/CR/CT /D3/CU /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/CW/CP/D4 /CT/BA/BI/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BU/BX/BV/C3/BX/CA /BJ/BL /CP/D2/CP/D0/DD/D7/CX/D7/BA/BJ/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CQ/D3 /D8 /CW ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CSρ /B4/BD/BJ/BC/BC/B5 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA /CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU/BT /BV/C0/BT/CB/C7 /CE/BC /BC /C1 /D3/D2 /CT /B7/CT−→ωπ /BC/CP/D2/CS /D3/CU /BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /D3/D2τ−→ωπ−ντ /BAρ /B4/BD/BG/BH/BC/B5/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BC/BC /C5/CT/CE /CP/D2/CS /BH/BC/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BK/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT ρ /B4/BD/BJ/BC/BC/B5 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/D2/D0/DD /BA /CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT /BV/C0/BT/CB/C7 /CE/BC /BC /C1 /D3/D2/CT /B7/CT−→ωπ /BC/CP/D2/CS /D3/CU /BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /D3/D2τ−→ωπ−ντ /BA/BL/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /C1/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT ω /B4/BD/BI/BH/BC/B5 /D3 /D6φ /B4/BD/BI/BK/BC/B5 /BA/BD/BC/CB/CX/D1/D4/D0/CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /DB/CX/D8/CW /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW/BA/BD/BD/C7/D2/CT /D4 /CT/CP/CZ /AC/D8 /D6/CT/D7/D9/D0/D8/BA/BD/BE/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /D6/D3/D9/CV/CW/D0/DD /CT/D7/D8/CX/D1/CP/D8/CT/CS/B8 /D2/D3/D8 /CU/D6/D3/D1 /CP /AC/D8/BA/BD/BF/CB/CZ /CT/DB /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CR/D3/D1/D4 /CT/D2/D7/CP/D8/CT/CS /CQ /DD /CA/D3/D7/D7/B9/CB/D8/D3 /CS/D3/D0/D7/CZ/DD /CU/CP/CR/D8/D3 /D6/BA/BD/BG/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /DB/CX/D8/CW /D8/CW/CT /C2/BT /BV/C7/BU /BJ/BE /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA ρ /B4/BD/BJ/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BJ/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BJ/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BJ/BC/BC/B5 /CF/C1/BW/CC/C0 ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB ηρ /BC/BT/C6/BWπ /B7π−/C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE/BH/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC± /BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BXηρ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BC± /BF/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/BE/BK/BE± /BG/BG /BD/BH/BY/CD/C3/CD/C1 /BK/BK /CB/C8/BX/BV /BK/BA/BL/BHπ−/D4→ ηπ /B7π−/D2ππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BXππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ/BH± /BG/BH /BD/BI/BT/BU/BX/C4/BX /BL/BJ /BV/BU/BT/CA /D4/D2→π−π /BCπ /BC/BF/BD/BC± /BG/BC /BD/BI/BU/BX/CA/CC/C1/C6 /BL/BJ /BV /C7/BU/C4/CG /BC/BA/BC /D4/D4→π /B7π−π /BC/BG/BC/BC± /BD/BC/BC /BV/C4/BX/BZ/BZ /BL/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BE/BE/BG± /BE/BE /BU/C1/CB/BX/C4/C4/C7 /BK/BL /BW/C5/BE /CT /B7/CT−→π /B7π−/BE/BG/BE. /BH± /BD/BI/BF. /BC /BW/CD/BU/C6/C1/BV/C3/BT /BK/BL /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BI/BE/BC± /BI/BC /BZ/BX/CB/C0/C3/BX/C6/BA/BA/BA /BK/BL /CA/CE/CD/BX < /BF/BD/BH /BD/BJ/BX/CA/C3/BT/C4 /BK/BH /CA/CE/CD/BX /BE/BC/DF/BJ/BC γ /D4→γπ/BE/BK/BC /B7 /BF/BC − /BK/BC /BT/BU/BX /BK/BG /BU /C0/CH/BU/CA /BE/BCγ /D4→π /B7π−/D4/BE/BF/BC± /BK/BC /BD/BK/BT/CB/CC/C7/C6 /BK/BC /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /D4 /BEπ/BE/BK/BF± /BD/BG /BD/BL/BT /CC/C1/CH /BT /BJ/BL /BU /CB/C8/BX/BV /BH/BCγ /BV→ /BV/BEπ/BD/BJ/BH /B7 /BL/BK − /BH/BF /BU/BX/BV/C3/BX/CA /BJ/BL /BT/CB/C8/C3 /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BE/BF/BE± /BF/BG /BD/BJ/C4/BT/C6/BZ /BJ/BL /CA/CE/CD/BX/BF/BG/BC /BD/BJ/C5/BT/CA/CC/C1/C6 /BJ/BK /BV /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2/BF/BC/BC± /BD/BC/BC /BD/BJ/BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2/BD/BK/BC± /BH/BC /BE/BC/C0/CH /BT/C5/CB /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BJ. /BE± /BE/BI. /BJ /BE/BJ/CZ /BE/BD/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→/C3 /B7/C3−π /BC/BE/BI/BH± /BD/BE/BC /BD/BI/BC/BC /BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV ± /BH/BCπ /D4→/C3 /BC/CB /C3±/D4/BE/B4π /B7π−/B5 /C5/C7/BW/BX /BE/B4π /B7π−/B5 /C5/C7/BW/BX/BE/B4π /B7π−/B5/C5 /C7 /BW /BX /BE/B4π /B7π−/B5/C5 /C7 /BW /BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BD/BC± /BG/BC /BE/BE/BV/C7/CA/BW/C1/BX/CA /BK/BE /BW/C5/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5/BG/BC/BC± /BH/BC /BD/BK/BT/CB/CC/C7/C6 /BK/BD /BX /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /D4 /BGπ/BG/BC/BC± /BD/BG/BI /BE/BF/BW/C1/BU/C1/BT/C6/BV/BT /BK/BD /BW/BU/BV π /B7/CS→ /D4/D4 /BE/B4π /B7π−/B5/BJ/BC/BC± /BD/BI/BC /BE/BE/BU/BT /BV/BV/C1 /BK/BC /BY/CA/BT /BZ /CT /B7/CT−→ /BE/B4π /B7π−/B5/BD/BC/BC /BF/BG /C3/C1/C4/C4/C1/BT/C6 /BK/BC /CB/C8/BX/BV /BD/BD /CT−/D4→ /BE/B4π /B7π−/B5/BI/BC/BC /BE/BG/BT /CC/C1/CH /BT /BJ/BL /BU /CB/C8/BX/BV /BH/BCγ /BV→ /BV/BGπ±/BF/BG/BC± /BD/BI/BC /BI/BH /BE/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BH /C0/BU/BV /BJ/BA/BHγ /D4→ /D4 /BGπ/BF/BI/BC± /BD/BC/BC /BD/BK/BV/C7/C6/CE/BX/CA/CB/C1 /BJ/BG /C7/CB/C8/C3 /CT /B7/CT−→ /BE/B4π /B7π−/B5/BG/BC/BC± /BD/BE/BC /BD/BI/BC /BE/BI/CB/BV/C0/BT /BV/C0/CC /BJ/BG /CB/CC/CA/BV /BH/BA/BH/DF/BL γ /D4→ /D4 /BGπ/BK/BH/BC± /BE/BC/BC /BF/BG/BC /BE/BI/CB/BV/C0/BT /BV/C0/CC /BJ/BG /CB/CC/CA/BV /BL/DF/BD/BKγ /D4→ /D4 /BGπ/BI/BH/BC± /BD/BC/BC /BG/BC/BC /BU/C1/C6/BZ/C0/BT/C5 /BJ/BE /BU /C0/BU/BV /BL/BA/BFγ /D4→ /D4 /BGπ π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX π /B7π−π /BCπ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BC/BC± /BH/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4 ωπ /BC/C5/C7/BW/BXωπ /BC/C5/C7/BW/BXωπ /BC/C5/C7/BW/BXωπ /BC/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BH/BC /D8/D3 /BH/BK/BC /BE/BJ/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C1 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BG/BL/BC /D8/D3 /BD/BC/BG/BC /BE/BK/BT /BV/C0/BT/CB/C7 /CE /BC/BC /C1 /CB/C6/BW /CT /B7/CT−→π /BCπ /BCγ/BF/B4π /B7π−/B5/BT /C6 /BW/BE /B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB /BF/B4π /B7π−/B5/BT /C6 /BW/BE /B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB/BF/B4π /B7π−/B5/BT /C6 /BW/BE /B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB /BF/B4π /B7π−/B5/BT /C6 /BW/BE /B4 π /B7π−π /BC/B5 /C5/C7/BW/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BD/BH± /BD/BC/BC /BE/BL/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BG /BX/BI/BK/BJ γ /D4→ /BFπ /B7/BFπ−/D4/BE/BK/BH± /BE/BC /BV/C4/BX/BZ/BZ /BL/BC /CA/CE/CD/BX /CT /B7/CT−→/BF/B4π /B7π−/B5/BE /B4π /B7π−π /BC/B5/BD/BH/BT/D7/D7/D9/D1/CX/D2/CV ρ /B7/CU/BC /B4/BD/BF/BJ/BC/B5 /CS/CT/CR/CP /DD /D1/D3 /CS/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D7 /DB/CX/D8/CW /CP/BD /B4/BD/BE/BI/BC/B5 /B7π /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /BY /D6/D3/D1 /CP/D8 /DB /D3 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BD/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BJ/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/CH /BT/C5/CB /BJ/BF /CS/CP/D8/CP/BA/BD/BK/CB/CX/D1/D4/D0/CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /DB/CX/D8/CW /CR/D3/D2/D7/D8/CP/D2/D8 /DB/CX/CS/D8/CW/BA/BD/BL/BT/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /BG/BC /C5/CT/CE /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /CQ /D3/D8/CW /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CX/D7 /D4 /D6/CT/D7/CT/D2/D8 /CS/D9/CT /D8/D3 /D8/CW/CT/CR/CW/D3/CX/CR/CT /D3/CU /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/CW/CP/D4 /CT/BA/BE/BC/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BU/BX/BV/C3/BX/CA /BJ/BL /CP/D2/CP/D0/DD/D7/CX/D7/BA/BE/BD/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /C1/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT ω /B4/BD/BI/BH/BC/B5 /D3 /D6φ /B4/BD/BI/BK/BC/B5 /BA/BE/BE/CB/CX/D1/D4/D0/CT /D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /DB/CX/D8/CW /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW/BA/BE/BF/C7/D2/CT /D4 /CT/CP/CZ /AC/D8 /D6/CT/D7/D9/D0/D8/BA/BE/BG/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /D6/D3/D9/CV/CW/D0/DD /CT/D7/D8/CX/D1/CP/D8/CT/CS/B8 /D2/D3/D8 /CU/D6/D3/D1 /CP /AC/D8/BA/BE/BH/CB/CZ /CT/DB /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CR/D3/D1/D4 /CT/D2/D7/CP/D8/CT/CS /CQ /DD /CA/D3/D7/D7/B9/CB/D8/D3 /CS/D3/D0/D7/CZ/DD /CU/CP/CR/D8/D3 /D6/BA/BE/BI/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BE/BJ/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CQ /D3/D8/CW ρ /B4/BD/BG/BH/BC/B5 /CP/D2/CSρ /B4/BD/BJ/BC/BC/B5 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA /CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU/BT /BV/C0/BT/CB/C7 /CE/BC /BC /C1 /D3/D2 /CT /B7/CT−→ωπ /BC/CP/D2/CS /D3/CU /BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /D3/D2τ−→ωπ−ντ /BAρ /B4/BD/BG/BH/BC/B5/D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BD/BG/BC/BC /C5/CT/CE /CP/D2/CS /BH/BC/BC /C5/CT/CE /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/BK/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT ρ /B4/BD/BJ/BC/BC/B5 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/D2/D0/DD /BA /CD/D7/CX/D2/CV /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT /BV/C0/BT/CB/C7 /CE/BC /BC /C1 /D3/D2/CT /B7/CT−→ωπ /BC/CP/D2/CS /D3/CU /BX/BW /CF /BT/CA/BW/CB /BC/BC /BT /D3/D2τ−→ωπ−ντ /BA/BE/BL/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /DB/CX/D8/CW /D8/CW/CT /C2/BT /BV/C7/BU /BJ/BE /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA /BI/BJ/BF /BI/BJ/BF/BI/BJ/BF /BI/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BJ/BC/BC/B5 ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BGπ/A0/BE /BE/B4π /B7π−/B5 /D0/CP /D6/CV/CT/A0/BFρππ /CS/D3/D1/CX/D2/CP/D2/D8/A0/BG ρ /BCπ /B7π−/D0/CP /D6/CV/CT/A0/BH ρ /BCπ /BCπ /BC/A0/BI ρ±π∓π /BC/D0/CP /D6/CV/CT/A0/BJ /CP/BD /B4/BD/BE/BI/BC/B5 π /D7/CT/CT/D2/A0/BK /CW/BD /B4/BD/BD/BJ/BC/B5 π /D7/CT/CT/D2/A0/BL π /B4/BD/BF/BC/BC/B5 π /D7/CT/CT/D2/A0/BD/BC ρρ /D7/CT/CT/D2/A0/BD/BDπ /B7π−/D7/CT/CT/D2/A0/BD/BEππ /D7/CT/CT/D2/A0/BD/BF /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2/A0/BD/BGηρ /D7/CT/CT/D2/A0/BD/BH /CP/BE /B4/BD/BF/BE/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BI /C3 /C3 /D7/CT/CT/D2/A0/BD/BJ /CT /B7/CT−/D7/CT/CT/D2/A0/BD/BKπ /BCω /D7/CT/CT/D2 ρ /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CC/CW/CX/D7 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /DB/CX/D8/CW /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /CX/D2/D8/D3 /CT /B7/CT−/CP/D2/CS/DB/CX/D8/CW /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CX/D2/D8/D3 /CR/CW/CP/D2/D2/CT/D0/C1 /CX/D2/CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD/BJ /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD/BJ /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD/BJ /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BE /BW/BX/C4/BV/C7/CD/CA/CC /BK/BD /BU /BW/C5/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5/BE. /BK/BF± /BC. /BG/BE /BU/BT /BV/BV/C1 /BK/BC /BY/CA/BT /BZ /CT /B7/CT−→ /BE/B4π /B7π−/B5/A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BD/BJ /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BD/BJ /BB/A0/A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BD/BJ /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF /BF/BC/BW/C1/BX/C3/C5/BT/C6 /BK/BK /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/BC. /BC/BE/BL /B7/BC. /BC/BD/BI − /BC. /BC/BD/BE /C3/CD/CA/BW /BT/BW/CI/BX /BK/BF /C7/C4 /CH /BT /BC. /BI/BG/DF/BD. /BG /CT /B7/CT−→ π /B7π−/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BD/BJ /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC/BH± /BC. /BC/BJ/BD /BF/BD/BU/C1/CI/C7/CC /BK/BC /BW/C5/BD /CT /B7/CT−/A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BD/BJ /BB/A0 /A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BD/BJ /BB/A0/A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BD/BJ /BB/A0 /A0/parenleftbig ηρ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ± /BF /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BK/BK /BW/C5/BE /CT /B7/CT−→ηπ /B7π−/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BD/BJ /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BH± /BC. /BC/BE/BL /BF/BD/BU/C1/CI/C7/CC /BK/BC /BW/C5/BD /CT /B7/CT−/A0/parenleftbig ρππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD/BJ /BB/A0 /A0/parenleftbig ρππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD/BJ /BB/A0/A0/parenleftbig ρππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD/BJ /BB/A0 /A0/parenleftbig ρππ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BH/BD/BC± /BC. /BC/BL/BC /BF/BD/BU/C1/CI/C7/CC /BK/BC /BW/C5/BD /CT /B7/CT−/BF/BC/CD/D7/CX/D2/CV /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /BP /BE/BE/BC /C5/CT/CE/BA/BF/BD/C5/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA ρ /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ρππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK± /BC. /BC/BI /BF/BE/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD. /BC /BW/BX/C4/BV/C7/CD/CA/CC /BK/BD /BU /BW/C5/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5/BC. /BJ± /BC. /BD /BH/BC/BC /CB/BV/C0/BT /BV/C0/CC /BJ/BG /CB/CC/CA/BV /BH/BA/BH/DF/BD/BK γ /D4→ /D4 /BGπ/BC. /BK/BC /BF/BF/BU/C1/C6/BZ/C0/BT/C5 /BJ/BE /BU /C0/BU/BV /BL/BA/BFγ /D4→ /D4 /BGπ /A0/parenleftbig ρ /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρ±π∓π /BC/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ρ /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρ±π∓π /BC/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ρ /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρ±π∓π /BC/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ρ /BCπ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρ±π∓π /BC/parenrightbig/A0/BH /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4 < /BC. /BD/BH /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BE /C7/C5/BX/BZ /BC /BE/BC/DF/BJ/BC γ /D4→/D4 /BGπ/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BC/BH /BF/BE/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/CW/BD /B4/BD/BD/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BK /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BI /BF/BE/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig π /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BL /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC± /BC. /BD/BC /BF/BE/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BC /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL± /BC. /BC/BF /BF/BE/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK/BJ /B7/BC. /BC/BG/BF − /BC. /BC/BG/BE /BU/BX/BV/C3/BX/CA /BJ/BL /BT/CB/C8/C3 /BD/BJπ−/D4 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BC. /BD/BH /D8/D3 /BC. /BF/BC /BF/BG/C5/BT/CA/CC/C1/C6 /BJ/BK /BV /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2 < /BC. /BE/BC /BF/BH/BV/C7/CB/CC /BT/BA/BA/BA /BJ/BJ /BU /CA/CE/CD/BX /CT /B7/CT−→ /BEπ /B8/BGπ/BC. /BF/BC± /BC. /BC/BH /BF/BG/BY/CA/C7/BZ/BZ/BT /CC/CC /BJ/BJ /CA/CE/CD/BX /BD/BJπ−/D4→π /B7π−/D2 < /BC. /BD/BH /BF/BI/BX/C1/CB/BX/C6/BU/BX/CA/BZ /BJ/BF /C0/BU/BV /BHπ /B7/D4→ /A1 /B7/B7/BEπ/BC. /BE/BH± /BC. /BC/BH /BF/BJ/C0/CH /BT/C5/CB /BJ/BF /BT/CB/C8/C3 /BD/BJπ−/D4→π /B7π−/D2/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF± /BC. /BC/BH /BT/CB/CC/C7/C6 /BK/BC /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4→ /D4 /BEπ < /BC. /BD/BG /BF/BK/BW /BT /CE/C1/BX/CA /BJ/BF /CB/CC/CA/BV /BI/DF/BD/BKγ /D4→ /D4 /BGπ < /BC. /BE /BF/BL/BU/C1/C6/BZ/C0/BT/C5 /BJ/BE /BU /C0/BU/BV /BL/BA/BFγ /D4→ /D4 /BEπ/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BD/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BC/BG /BF/BE, /BG/BC/BT/BU/BX/C4/BX /BC/BD /BU /BV/BU/BT/CA /BC. /BC /D4/D2→ /BHπ/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BV/C7 /BT/C6 /BC/BG /BV/C4/BX/C7 τ−→ /C3−π−/C3 /B7ντ/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BE /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH± /BC. /BC/BF /BG/BD/BW/BX/C4/BV/C7/CD/CA/CC /BK/BD /BU /BW/C5/BD /CT /B7/CT−→ /C3/C3π/A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ηρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BC /BW /BV/C5/BW/BE /CT /B7/CT−→ηπ /B7π− < /BC. /BC/BG /BW/C7/C6/C6/BT /BV/C0/C1/BX /BK/BJ /BU /CA/CE/CD/BX < /BC. /BC/BE /BH/BK /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BI /BU /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BG /BB/A0/BE /A0/parenleftbig ηρ/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BF± /BC. /BC/BE/BJ /BW/BX/C4/BV/C7/CD/CA/CC /BK/BE /BW/C5/BD /CT /B7/CT−→π /B7π−/C5/C5 ∼ /BC. /BD /BT/CB/CC/C7/C6 /BK/BC /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/B4/A0/BH /B7/A0/BI /B7/BC/BA/BJ/BD/BG/A0/BD/BG /B5/BB/A0/BE /A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/B4/A0/BH /B7/A0/BI /B7/BC/BA/BJ/BD/BG/A0/BD/BG /B5/BB/A0/BE /A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/B4/A0/BH /B7/A0/BI /B7/BC/BA/BJ/BD/BG/A0/BD/BG /B5/BB/A0/BE /A0/parenleftbig π /B7π−/D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/B4/A0/BH /B7/A0/BI /B7/BC/BA/BJ/BD/BG/A0/BD/BG /B5/BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BG /BG/BE/BU/BT/C4/C4/BT/C5 /BJ/BG /C0/BU/BV /BL/BA/BFγ /D4/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 /BI/BJ/BG /BI/BJ/BG/BI/BJ/BG /BI/BJ/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BD/BJ/BC/BC/B5 /B8 /CP/BE /B4/BD/BJ/BC/BC/B5 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BI /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BH± /BC. /BC/BD/BC /BG/BF/BW/BX/C4/BV/C7/CD/CA/CC /BK/BD /BU /BW/C5/BD /CT /B7/CT−→ /C3/C3 < /BC. /BC/BG /BL/BH /BU/C1/C6/BZ/C0/BT/C5 /BJ/BE /BU /C0/BU/BV /BC /BL/BA/BFγ /D4/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BI /BB/A0/BD/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BI /BB/A0/BD/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BI /BB/A0/BD/BF /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BI /BB/A0/BD/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH/BE± /BC. /BC/BE/BI /BU/CD/C7/C6 /BK/BE /BW/C5/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig π /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig π /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig π /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig π /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BE/BF/BK/BE /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BC/BF /BU /BV/C5/BW/BE /CT /B7/CT→π /BCπ /BCγ/D7/CT/CT/D2 /BT /BV/C0/BT/CB/C7 /CE /BL/BJ /CA/CE/CD/BX /CT /B7/CT−→ωπ /BC/BF/BEωπ /D2/D3/D8 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/BV/C7/C5/C5/BX/C6/CC /BD/BL/BG± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BG± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BG± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BG± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BH/BD± /BE/BE± /BE/BG /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BE/BI/BH± /BH/BH /BI/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη/BE/BK/BC± /BJ/BC /BT/BU/BX/C4/BX /BL/BL /BU /BV/BU/BT/CA /BD. /BL/BG /D4/D4→π /BCηη /BI/BJ/BH /BI/BJ/BH/BI/BJ/BH /BI/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BE /B4/BD/BJ/BC/BC/B5 /B8 /CU/BC /B4/BD/BJ/BD/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BF/BI± /BE/BC± /BE/BC /BD/BK/CZ /BJ/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX /BC γγ→π /B7π−π /BC /BG/BD/BJ± /BD/BL /BK/BC/CZ /BK/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BE/BJ/BL± /BG/BL± /BI/BI /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4 /BD/BK/BJ± /BI/BC /BE/BE/BD /BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF γγ→ /C3 /BC/CB /C3 /BC/CB /B8 /BX /CT/CT/CR/D1 /BP/BL/BD/B8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BD/BH/BC± /BD/BD/BC± /BF/BG /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF γγ→π /B7π−π /BC/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BJ/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BK/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BL/CB/D4/CX/D2 /BE /CS/D3/D1/CX/D2/CP/D2/D8/B8 /CX/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CP/D0/D7/D3 /CQ /CT /C1 /BP/BD/BA WEIGHTED AVERAGE 194±40 (Error scaled by 1.6) ABELE 99B CBAR 1.5AMSLER 02 CBAR 1.6ABE 04 BELL 1.8χ2 4.9 (Confidence Level = 0.085) 0 100 200 300 400 500 600/CP/BE /B4/BD/BJ/BC/BC/B5 /DB/CX/CS/D8/CW /CP/BE /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BE /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDηπ /D7/CT/CT/D2/A0/BEγγ/A0/BFρπ/A0/BG /CU/BE /B4/BD/BE/BJ/BC/B5 π/A0/BH /C3 /C3 /D7/CT/CT/D2/A0/BIωπ−π /BC/D7/CT/CT/D2/A0/BJ ωρ /D7/CT/CT/D2 /CP/BE /B4/BD/BJ/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CP/BE /B4/BD/BJ/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig ηπ/parenrightbig/A0/BD /A0/parenleftbig ηπ/parenrightbig/A0/BD /A0/parenleftbig ηπ/parenrightbig/A0/BD /A0/parenleftbig ηπ/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL. /BH± /BE. /BC /BK/BJ/BC /BD/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE /A0/parenleftbig γγ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BC± /BC. /BC/BH /BK/BJ/BC /BD/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/A0/BH /A0/parenleftbig/C3 /C3/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH. /BC± /BF. /BC /BK/BJ/BC /BD/BC/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BD/BC/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/B8 /D9/D7/CX/D2/CV /CP/BE /B4/BD/BJ/BC/BC/B5 /D1/CP/D7/D7 /D3/CU /BD/BJ/BF/BC /C5/CT/CE/CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /BF/BG/BC /C5/CT/CE/B8 /CP/D2/CS /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CP/BE /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BE /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CP/BE /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CP/BE /B4/BD/BJ/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/bracketrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF /B7/A0/BG /B5/A0/BE /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/bracketrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF /B7/A0/BG /B5/A0/BE /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/bracketrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF /B7/A0/BG /B5/A0/BE /BB/A0/bracketleftbig/A0/parenleftbig ρπ/parenrightbig/B7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/bracketrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF /B7/A0/BG /B5/A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BC/BG± /BC. /BC/BE /BC. /BE/BL± /BC. /BC/BG± /BC. /BC/BE/BC. /BE/BL± /BC. /BC/BG± /BC. /BC/BE /BC. /BE/BL± /BC. /BC/BG± /BC. /BC/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CC /C4/BF γγ→π /B7π−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BJ /B7/BC. /BD/BE − /BC. /BC/BK± /BC. /BD/BC /BD/BK/CZ /BD/BD/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BD/BD/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC. /BI± /BG. /BE± /BG. /BI /BD/BE/BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3− /BG/BL± /BD/BD± /BD/BF /BD/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF γγ→ /C3 /BC/CB /C3 /BC/CB /B8 /BX /CT/CT/CR/D1 /BP/BL /BD /B8/BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BD/BE/BT/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BE/BA/BD/BF/CB/D4/CX/D2 /BE /CS/D3/D1/CX/D2/CP/D2/D8/B8 /CX/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CP/D0/D7/D3 /CQ /CT /C1 /BP/BD/BA /CP/BE /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BE /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF. /BG± /BC. /BG± /BC. /BD /BD/BK/CZ /BD/BG/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BD/BG/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CP/BE /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BE /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BE /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BX/C8/C2 /BT/BE/BJ /BD/BL/BL /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI/BT /BX/C8/C2 /BT/BE/BJ /BE/BC/BJ /CE/BA/BT/BA /CB/CR/CW/CT/CV/CT/D0/D7/CZ/DD /CT/D8 /CP/D0/BA/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/C4/CD /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BE /C5/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG /BX/C8/C2 /BV/BF/BE /BF/BE/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BF /BE/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/C0 /C8/C4 /BU/BH/BC/BD /BD/BJ/BF /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BL/BU /BX/C8/C2 /BV/BK /BI/BJ /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/CA/CH/BZ/C7/CA/BX/CE /BL/BL /C8 /BT/C6 /BI/BE /BG/BJ/BC /CE/BA/C3/BA /BZ/D6/DD/CV/D3 /D6/CT/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BH/BD/BF/BA/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ/CC /C8/C4 /BU/BG/BD/BF 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/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BW /BA/BI/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA/BJ/C2 /C8/BP/BE /B7/BA/BK/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7/BA/BL/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BD/BC/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /CP/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BC /B7/B8 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π−/D4→π /BCπ /BC/D2 /B8π−/D4→/C3 /C3/D2 /B8π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8/C3 /BC/CB /C3 /BC/CBπ /BC/B8 /C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA/BD/BD/BW/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CU/BC /B4/BD/BF/BJ/BC/B5 ππ /BA/BD/BE/C2 /C8/BP/BC /B7/BA/BD/BF/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD /BT/C5/CB/C4/BX/CA /BC/BE/BA/BD/BG/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /CP/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BC /B7/BD/BH/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA/BD/BI/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/B8 /DB/CX/CS/D8/CW /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BD/BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BC /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BK/BT/C4/BW/BX /BL/BE /BW /CR/D3/D1/CQ/CX/D2/CT/D7 /CP/D0/D0 /D8/CW/CT /BZ/BT/C5/CB/B9/BE/BC/BC/BC /CS/CP/D8/CP/BA/BD/BL/C2 /C8/BP/BE /B7/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BY/CA/BX/C6/BV/C0 /BL/BL/BA/BE/BC/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/CV/D2/D3 /D6/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA/BE/BD/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA/BE/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BW/BX /BL/BE /BW /BA/BE/BF/CD/D7/CT/D7 /C5/CA/C3/BF /CS/CP/D8/CP/BA /BY /D6 /D3 /D1/CP/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW/BH /D4 /D3/D0/CT/D7/B8 /CQ/D9/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BE/BA /BY/CX/D8 /DB/CX/D8/CW /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CX/D2/CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /BA/BE/BG/C2 /C8/BP/BE /B7/D4 /D6/CT/CU/CT/D6/D6/CT/CS/BA/BE/BH/BY /D6/D3/D1 /AC/D8 /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /D2/CT/CP /D6/CQ /DD /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD /BU/C4/C7/C7/C5 /BK/BF/BA/BE/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/C4 /C7 /C6 /BZ /BT /BV/CA/BX /BK/BI/BA WEIGHTED AVERAGE 1724 ±7 (Error scaled by 1.5) BLOOM 83 CBAL 1.2WILLIAMS 84 MPSF 1.4BALTRUSAIT... 87 MRK3 0.1AUGUSTIN 87 DM2 3.1AUGUSTIN 88 DM2 3.0FRENCH 99 0.3BARBERIS 99D OMEG 0.8BARBERIS 00E 2.1BAI 00A BES 0.4BAI 03G BES 0.5ABLIKIM 04E BES2 0.2ABLIKIM 05Q BES2 3.9ABLIKIM 06V BES2 9.3χ2 26.3 (Confidence Level = 0.010) 1600 1650 1700 1750 1800 1850 1900/CU/BC /B4/BD/BJ/BD/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BJ/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BD/BJ/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BD/BJ/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BJ± /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD/BG/BH± /BK± /BI/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π−/BD/BE/BH± /BE/BH /B7/BD /BC − /BD/BH /BE/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/BD/BE/BH± /BE/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−/BD/BI/BI /B7 /BH − /BK /B7/BD /BH − /BD/BC /BE/BK/BU/BT/C1 /BC/BF /BZ /BU/BX/CB /C2/ψ→γ /C3 /C3/BD/BE/BC /B7 /BH/BC − /BG/BC /BE/BK/BU/BT/C1 /BC/BC /BT /BU/BX/CB /C2/ψ→γ /B4π /B7π−π /B7π−/B5/BD/BE/BC± /BE/BI /BE/BL/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BE/BI± /BD/BI± /BD/BK /BF/BC/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π− /BD/BC/BH± /BF/BG /BF/BD/BY/CA/BX/C6/BV/C0 /BL/BL /BF/BC/BC /D4/D4→ /D4/CU /B4 /C3 /B7/C3−/B5 /D4/D7/BD/BI/BI. /BG± /BF/BF. /BE /BF/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/B8 /C3 /BC/CB /C3 /BC/CB/BD/BF/BI± /BE/BK /BF/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π−/BD/BF/BC± /BE/BC /BF/BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3−/BH/BJ± /BF/BK /BI/CF/C1/C4/C4/C1/BT/C5/CB /BK/BG /C5/C8/CB/BY /BE/BC/BCπ−/C6→ /BE /C3 /BC/CB /CG/BD/BI/BC± /BK/BC /BU/C4/C7/C7/C5 /BK/BF /BV/BU/BT/C4 /C2/ψ→γ /BEη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BK /B7 /BG/BC − /BF/BC /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BD/BA/BI/BG /D4/D4→ /C3 /B7/C3−π /BC /BD/BK/BK± /BD/BF /BK/BC/CZ /BE/BJ, /BF/BG/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC /BE/BH/BC± /BF/BC /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BJ/BC /B7 /BI/BC − /BF/BC /BF/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BE/BI/BC± /BH/BC /BE/BJ/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BF/BK /B7 /BE/BC − /BD/BG /BJ/BG /BF/BG/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /CI/BX/CD/CB /CT/D4→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BG/BG± /BF/BC /BF/BI, /BF/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BF/BE/BC /B7 /BH/BC − /BE/BC /BF/BJ, /BF/BK/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CA/CE/CD/BX/BD/BC/BE± /BE/BI /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC /BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BE/BI/BJ± /BG/BG /BF/BI/BH/BD /BE/BK, /BF/BL/C6/C1/BV/C0/C1/CC/C1/CD /BC/BE /C7/BU/C4/CG/BE/BE/BC± /BG/BC /BG/BC, /BG/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BU /CB/C8/BX/BV /BC. /BI/DF/BD. /BE /D4 /D4→ηηπ /BC/BD/BC/BC± /BE/BH /BE/BK/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3−/BD/BI/BC± /BF/BC /BE/BK/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CUπ /B7π−/BE/BH/BC± /BD/BG/BC /BG/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BK /BU /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BF/BC± /BJ /BH/BJ /BG/BF/BU/BT/CA/C3 /C7 /CE /BL/BK π−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BC/BF± /BD/BK /B7/BF /BC − /BD/BD /BF/BF/BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BK/BH± /BE/BG /B7/BE /BE − /BD/BL /BE/BK/BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BH/BI± /BD/BL /BU/BT/C4/C7/CB/C0/C1/C6 /BL/BH /CB/C8/BX/BV /BG/BCπ−/BV→ /C3 /BC/CB /C3 /BC/CB /CG/BD/BI/BC± /BG/BC /BG/BG/BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→γπ /B7π−π /B7π−/BD/BI/BC /B7 /BI/BC − /BE/BC /BF/BF/BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→γπ /B7π−π /B7π−/BE/BI/BG± /BE/BH /BF/BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BE/BC/BC /D8/D3 /BF/BC/BC /BU/CA/BX/BT/C3/CB/CC/C7/C6/BX /BL/BF /CB/BY/C5 /D4/D4→ /D4/D4π /B7π−π /B7π− < /BK/BC /BL/BC/B1 /BV/C4 /BG/BH/BT/C4/BW/BX /BL/BE /BW /BZ/BT/C5/BE /BF/BKπ−/D4→ηη /C6∗/BD/BK/BD± /BF/BC /BG/BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BW /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4/C3 /B7/C3−/BD/BC/BG± /BF/BC /BG/BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BW /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4/C3 /BC/CB /C3 /BC/CB/BF/BC± /BE/BC /BF/BF/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BF/BH/BC± /BD/BH/BC /BE/BK/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BK± /BD/BJ /BG/BJ/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/B8 /C3 /BC/CB /C3 /BC/CB/BD/BK/BG± /BI /BG/BK/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→φ /C3 /B7/C3−/B8 /C3 /BC/CB /C3 /BC/CB/BD/BE/BE /B7 /BJ/BG − /BD/BH /BG/BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB/BE/BC/BC± /BD/BC/BC /BU/CD/CA/C3/BX /BK/BE /C5/CA/C3/BE /C2/ψ→γ /BEρ/BE/BE/BC /B7/BD /BC /BC − /BJ/BC /BH/BC, /BH/BD/BX/BW /CF /BT/CA/BW/CB /BK/BE /BW /BV/BU/BT/C4 /C2/ψ→γ /BEη/BE/BC/BC /B7/BD /BH /BI − /BL /BH/BE/BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BE/BJ/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /DB/CX/CS/D8/CW/BA/BE/BK/C2 /C8/BP/BC /B7/BA/BE/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BF/BC/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /CP/D2/CS /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BU /BA/BF/BD/C2 /C8/BP/BC /B7/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /CQ /DD /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BW /BA/BF/BE/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA/BF/BF/C2 /C8/BP/BE /B7/BA/BF/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BF/BH/CC/CW/CX/D7 /D7/D8/CP/D8/CT /D1/CP /DD /CQ /CT /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 /CU/BC /B4/BD/BJ/BD/BC/B5 /B8 /D7/CT/CT /BV/C4/C7/CB/BX /BC/BH/BA/BF/BI/B4/CB/D3/D0/D9/D8/CX/D3/D2 /C1/B5/BF/BJ/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /CP/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BC /B7/B8 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π−/D4→π /BCπ /BC/D2 /B8π−/D4→/C3 /C3/D2 /B8π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8/C3 /BC/CB /C3 /BC/CBπ /BC/B8 /C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA/BF/BK/B4/CB/D3/D0/D9/D8/CX/D3/D2 /C1/B5/BF/BL/BW/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CU/BC /B4/BD/BF/BJ/BC/B5 ππ /BA/BG/BC/C2 /C8/BP/BC /B7/BA/BG/BD/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD /BT/C5/CB/C4/BX/CA /BC/BE/BA/BG/BE/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/B8 /CP/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BC /B7/BG/BF/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA/BG/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BC /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BG/BH/BT/C4/BW/BX /BL/BE /BW /CR/D3/D1/CQ/CX/D2/CT/D7 /CP/D0/D0 /D8/CW/CT /BZ/BT/C5/CB/B9/BE/BC/BC/BC /CS/CP/D8/CP/BA/BG/BI/C2 /C8/BP/BE /B7/B8/B4 /BC /B7/CT/DC/CR/D0/D9/CS/CT/CS/B5/BA/BG/BJ/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/CV/D2/D3 /D6/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA/BG/BK/BY /D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA/BG/BL/CD/D7/CT/D7 /C5/CA/C3/BF /CS/CP/D8/CP/BA /BY /D6 /D3 /D1/CP/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW/BH /D4 /D3/D0/CT/D7/B8 /CQ/D9/D8 /CP/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BE/BA /BY/CX/D8 /DB/CX/D8/CW /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CX/D2/CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /BA/BH/BC/C2 /C8/BP/BE /B7/D4 /D6/CT/CU/CT/D6/D6/CT/CS/BA/BH/BD/BY /D6/D3/D1 /AC/D8 /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /D2/CT/CP /D6/CQ /DD /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA /CA/CT/D4/D0/CP/CR/CT/CS /CQ /DD /BU/C4/C7/C7/C5 /BK/BF/BA/BH/BE/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3 /BC/CB /C3 /BC/CB /D7/DD/D7/D8/CT/D1/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI/BA /BI/BJ/BJ /BI/BJ/BJ/BI/BJ/BJ /BI/BJ/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BD/BJ/BD/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3 /D7/CT/CT/D2/A0/BEηη /D7/CT/CT/D2/A0/BFππ /D7/CT/CT/D2/A0/BGγγ/A0/BHωω /D7/CT/CT/D2 /CU/BC /B4/BD/BJ/BD/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BC /B4/BD/BJ/BD/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD/BC< /BD/BD/BC< /BD/BD/BC< /BD/BD/BC/BL/BH /BH/BG/BU/BX/C0/CA/BX/C6/BW /BK/BL /BV /BV/BX/C4/C4 γγ→ /C3 /BC/CB /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BK/BC /BL/BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ γγ→ /C3 /B7/C3− < /BE/BK/BC /BL/BH /BH/BG/BT/C4 /CC/C0/C7/BY/BY /BK/BH /BU /CC /BT/CB/CB γγ→ /C3 /C3π/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE/BL/BH /BH/BF/BU/BT/CA/BT /CC/BX /BC/BC /BX /BT/C4/BX/C8 γγ→π /B7π−/BH/BF/BT/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BC/BA/BH/BG/BT/D7/D7/D9/D1/CX/D2/CV /CW/CT/D0/CX/CR/CX/D8 /DD/BE /BA /CU/BC /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BC /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BK /B7/BC. /BC/BL − /BC. /BD/BL /BH/BH, /BH/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C5/C8/CB /BE/BEπ−/D4→ /D2 /BE /C3 /BC/CB/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BK /B7/BC. /BC/BF − /BC. /BD/BF /BH/BH, /BH/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC/BC. /BC/BF/BL /B7/BC. /BC/BC/BE − /BC. /BC/BE/BG /BH/BH, /BH/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD /B7/BC. /BD/BD − /BC. /BD/BJ /BC. /BG/BD /B7/BC. /BD/BD − /BC. /BD/BJ /BC. /BG/BD /B7/BC. /BD/BD − /BC. /BD/BJ /BC. /BG/BD /B7/BC. /BD/BD − /BC. /BD/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BD/BD /BL/BH /BH/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−/BH. /BK /B7/BL. /BD − /BH. /BH /BH/BK/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8/BC. /BE± /BC. /BC/BE/BG± /BC. /BC/BF/BI /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /BW /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /C3 /B7/C3−/B8π /B7π−/BC. /BF/BL± /BC. /BD/BG /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BD /C7/C5/BX/BZ /BF/BC/BC /D4/D4→ /D4/D4ππ /B8 /D4/D4/C3 /C3/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK± /BC. /BD/BH /BC. /BG/BK± /BC. /BD/BH/BC. /BG/BK± /BC. /BD/BH /BC. /BG/BK± /BC. /BD/BH/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BI /B7/BC. /BJ/BC − /BC. /BF/BK /BH/BK/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BW /CB/C8/BX/BV /BV/D3/D1/CQ/CX/D2/CT/CS /AC/D8 < /BC. /BC/BE /BL/BC /BH/BL/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BD /BZ/BT/BE/BG 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/BT/BU/C4/BX/CB/CT/CT/D2 /CQ /DD /BW/C5/BE /CX/D2 /D8/CW/CTρρ /D7/DD/D7/D8/CT/D1 /B4/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /B5/BA /CB/D8/D6/D9/CR/D8/D9/D6/CT /CX/D2/D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2 /CW/CP/D7 /CQ/CT /CT /D2 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ/CT /CU /D3 /D6/CT /CX/D2 /D8/CW/CT /D7/CP/D1/CT /D7/DD/D7/D8/CT/D1 /B4/BU/BT/C4/B9/CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BI /BU /B5 /CP/D2/CS /CX/D2 /D8/CW/CTωω /D7/DD/D7/D8/CT/D1 /B4/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BH /BV /B8/BU/C1/CB/BX/C4/C4/C7 /BK/BJ/B5/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA η /B4/BD/BJ/BI/BC/B5 /C5/BT/CB/CBη /B4/BD/BJ/BI/BC/B5 /C5/BT/CB/CBη /B4/BD/BJ/BI/BC/B5 /C5/BT/CB/CBη /B4/BD/BJ/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BH/BI± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BH/BI± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ/BH/BI± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BH/BI± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BG/BG± /BD/BC± /BD/BH /BD/BC/BG/BH /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/BD/BJ/BI/BC± /BD/BD /BF/BE/BC /BE/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV η /B4/BD/BJ/BI/BC/B5 /B8 /CU/BC /B4/BD/BJ/BD/BC/B5 /B8 /CU/BE /B4/BD/BI/BG/BC/B5 /B8 /CP/D2/CS /CU/BE /B4/BD/BL/BD/BC/B5 /BA /BE/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA η /B4/BD/BJ/BI/BC/B5 /CF/C1/BW/CC/C0η /B4/BD/BJ/BI/BC/B5 /CF/C1/BW/CC/C0η /B4/BD/BJ/BI/BC/B5 /CF/C1/BW/CC/C0η /B4/BD/BJ/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BI± /BJ/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BI± /BJ/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BI± /BJ/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BI± /BJ/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BH /BA /BD /BA /BE/BG/BG /B7/BE /BG − /BE/BD± /BE/BH /BD/BC/BG/BH /BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/BI/BC± /BD/BI /BF/BE/BC /BG/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BF/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV η /B4/BD/BJ/BI/BC/B5 /B8 /CU/BC /B4/BD/BJ/BD/BC/B5 /B8 /CU/BE /B4/BD/BI/BG/BC/B5 /B8 /CP/D2/CS /CU/BE /B4/BD/BL/BD/BC/B5 /BA /BG/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA η /B4/BD/BJ/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BJ/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BJ/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BD/BJ/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C0 /C8/CA /BW/BJ/BF /BD/BD/BE/BC/BC/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BL/BU /C8/CA /BW/BF/BL /BJ/BC/BD /BZ/BA /BU/D9/D7/CT/D8/D8/D3 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BJ /C8/C4 /BU/BD/BL/BE /BE/BF/BL /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/C8 /BT/BW/C7/B8 /BV/C4/BX/CA/B8 /BY/CA/BT/CB/B7/B5/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI/BU /C8/CA /BW/BF/BF /BD/BE/BE/BE /CA/BA/C5/BA /BU/CP/D0/D8/D6/D9/D7/CP/CX/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH/BV /C8/CA/C4 /BH/BH /BD/BJ/BE/BF /CA/BA/C5/BA /BU/CP/D0/D8/D6/D9/D7/CP/CX/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /CD/BV/CB/BV/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/BT/C1 /BL/BL /C8/C4 /BU/BG/BG/BI /BF/BH/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5 π /B4/BD/BK/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BC− /B7/B5/CB/CT/CT /CP/D0/D7/D3 /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /D9/D2/CS/CT/D6 /D2/D3/D2/B9 /D5 /D5 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CX/D2 /C8/BW/BZ /BC/BI/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU/C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD/B4/BE /BC /BC /BI /B5 /BA π /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BD/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD/BI± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BK/BJ/BI± /BD/BK± /BD/BI /BG/CZ /BD/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE − /BD/BKπ−/D4→ηηπ−/D4/BD/BJ/BJ/BG± /BD/BK± /BE/BC /BE/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BK/BI/BF± /BL± /BD/BC /BF/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BK/BG/BC± /BD/BC± /BD/BC /BD/BE/BC/BC /BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB − /BF/BJπ−/BT→ηηπ−/BT/BD/BJ/BJ/BH± /BJ± /BD/BC /BG/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB − /BF/BIπ−/BT→π /B7π−π−/BT/BD/BJ/BL/BC± /BD/BG /BH/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB − /BF/BJπ−/BT→/C3 /B7/C3−π−/BT/BD/BK/BJ/BF± /BF/BF± /BE/BC /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB − /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BD/BK/BD/BG± /BD/BC± /BE/BF /BG/BE/BI± /BH/BJ /BU/C1/CC/CH/CD/C3 /C7 /CE /BL/BD /CE/BX/CB − /BF/BIπ−/BV→π−ηη /BV/BD/BJ/BJ/BC± /BF/BC /BD/BD/BC/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV − /BG/BCπ−/BT→ /BFπ /BT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BF/BJ± /BH± /BD/BH /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ωπ−π /BC/BT∗/BD/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D4 /D3/D0/CT /AC/D8/BA /BE/C1/D2 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 π /DB /CP/DA/CT/BA/BF/C1/D2 /D8/CW/CT /CU/BC /B4/BI/BC/BC/B5 π /DB /CP/DA/CT/BA/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BC− /B7/CU/BC /B4/BL/BK/BC/B5 π /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 π /DB /CP/DA/CT/D7/BA/BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BC− /B7/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/CP/D2/CS /CU/BC /B4/BL/BK/BC/B5 π−/DB /CP/DA/CT/D7/BAWEIGHTED AVERAGE 1816 ±14 (Error scaled by 2.3) BELLINI 82 SPEC 2.4BITYUKOV 91 VES 0.0BELADIDZE 92C VES 2.2BERDNIKOV 94 VES 3.5AMELIN 95B VES 11.3AMELIN 96B VES 2.9CHUNG 02 B852 12.2CHUNG 02 B852 2.4EUGENIO 08 B852 6.2χ2 43.0 (Confidence Level < 0.0001) 1700 1750 1800 1850 1900 1950 2000 π /B4/BD/BK/BC/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 π /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC/BK± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BK± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BK± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BK± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BD± /BE/BI± /BF/BK /BG/CZ /BI/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE − /BD/BKπ−/D4→ηηπ−/D4/BE/BE/BF± /BG/BK± /BH/BC /BJ/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BD/BL/BD± /BE/BD± /BE/BC /BK/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BE/BD/BC± /BF/BC± /BF/BC /BD/BE/BC/BC /BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB − /BF/BJπ−/BT→ηηπ−/BT/BD/BL/BC± /BD/BH± /BD/BH /BL/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB − /BF/BIπ−/BT→π /B7π−π−/BT/BE/BD/BC± /BJ/BC /BD/BC/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB − /BF/BJπ−/BT→/C3 /B7/C3−π−/BT/BE/BE/BH± /BF/BH± /BE/BC /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB − /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BE/BC/BH± /BD/BK± /BF/BE /BG/BE/BI± /BH/BJ /BU/C1/CC/CH/CD/C3 /C7 /CE /BL/BD /CE/BX/CB − /BF/BIπ−/BV→π−ηη /BV/BF/BD/BC± /BH/BC /BD/BD/BC/BC /BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV − /BG/BCπ−/BT→ /BFπ /BT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BL± /BD/BL± /BI /BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ωπ−π /BC/BT∗/BI/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D4 /D3/D0/CT /AC/D8/BA /BJ/C1/D2 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 π /DB /CP/DA/CT/BA/BK/C1/D2 /D8/CW/CT /CU/BC /B4/BI/BC/BC/B5 π /DB /CP/DA/CT/BA/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BC− /B7/CU/BC /B4/BL/BK/BC/B5 π /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 π /DB /CP/DA/CT/D7/BA/BD/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BC− /B7/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/CP/D2/CS /CU/BC /B4/BL/BK/BC/B5 π−/DB /CP/DA/CT/D7/BA π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπ /B7π−π−/D7/CT/CT/D2/A0/BE /CU/BC /B4/BI/BC/BC/B5π−/D7/CT/CT/D2/A0/BF /CU/BC /B4/BL/BK/BC/B5π−/D7/CT/CT/D2/A0/BG /CU/BC /B4/BD/BF/BJ/BC/B5 π−/D7/CT/CT/D2/A0/BH /CU/BC /B4/BD/BH/BC/BC/B5 π−/D2/D3/D8 /D7/CT/CT/D2/A0/BI ρπ−/D2/D3/D8 /D7/CT/CT/D2/A0/BJηηπ−/D7/CT/CT/D2/A0/BK /CP/BC /B4/BL/BK/BC/B5η /D7/CT/CT/D2/A0/BL /CP/BE /B4/BD/BF/BE/BC/B5 η /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BC /CU/BE /B4/BD/BE/BJ/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BD /CU/BC /B4/BD/BF/BC/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BE /CU/BC /B4/BD/BH/BC/BC/B5 π−/D7/CT/CT/D2/A0/BD/BFηη/prime/B4/BL/BH/BK/B5π−/D7/CT/CT/D2/A0/BD/BG /C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/D7/CT/CT/D2/A0/BD/BH /C3∗/B4/BK/BL/BE/B5 /C3−/D2/D3/D8 /D7/CT/CT/D2 π /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π−/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π−/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π−/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π−/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BG± /BC. /BC/BK± /BC. /BF/BK /BC. /BG/BG± /BC. /BC/BK± /BC. /BF/BK/BC. /BG/BG± /BC. /BC/BK± /BC. /BF/BK /BC. /BG/BG± /BC. /BC/BK± /BC. /BF/BK /BD/BD/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BJ± /BD. /BF /BD/BE/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB − /BF/BIπ−/BT→π /B7π−π−/BT/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV − /BG/BCπ−/BT→ /BFπ /BT /BI/BJ/BL /BI/BJ/BL/BI/BJ/BL /BI/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π /B4/BD/BK/BC/BC/B5 /B8 /CU/BE /B4/BD/BK/BD/BC/B5 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/A0/parenleftbig ρπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ρπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig ρπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ρπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BU/BX/C4/C4/C1/C6/C1 /BK/BE /CB/C8/BX/BV − /BG/BCπ−/BT→ /BFπ /BT/A0/parenleftbig ρπ−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ρπ−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ρπ−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig ρπ−/parenrightbig/BB/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π−/parenrightbig/A0/BI /BB/A0/BF/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BH /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4 < /BC. /BD/BG /BL/BC /BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB − /BF/BIπ−/BT→π /B7π−π−/BT/A0/parenleftbig ηηπ−/parenrightbig/BB/A0/parenleftbig π /B7π−π−/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ηηπ−/parenrightbig/BB/A0/parenleftbig π /B7π−π−/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ηηπ−/parenrightbig/BB/A0/parenleftbig π /B7π−π−/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig ηηπ−/parenrightbig/BB/A0/parenleftbig π /B7π−π−/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH± /BC. /BD /BD/BE/BC/BC /BD/BE/BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB − /BF/BJπ−/BT→ηηπ−/BT/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE /BD/BKπ−/D4→ηηπ−/D4/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE /BD/BKπ−/D4→ηηπ−/D4/A0/parenleftbig/CU/BC /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BC/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE /BD/BKπ−/D4→ηηπ−/D4/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BD/BE /BB/A0/BK /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BD/BE /BB/A0/BK /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BD/BE /BB/A0/BK /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π−/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BD/BE /BB/A0/BK/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BK± /BC. /BD/BJ /BG/CZ /BD/BE, /BD/BF/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE − /BD/BKπ−/D4→ηηπ−/D4 /BC. /BC/BF/BC /B7/BC. /BC/BD/BG − /BC. /BC/BD/BD /BD/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BU /CB/C8/BX/BV /BC /BC. /BI/DF/BD. /BL/BG /D4 /D4→ηηπ /BCπ /BC/BC. /BC/BK± /BC. /BC/BF /BD/BE/BC/BC /BD/BE, /BD/BG/BT/C5/BX/C4/C1/C6 /BL/BI /BU /CE/BX/CB − /BF/BJπ−/BT→ηηπ−/BT/A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/parenleftbig ηηπ−/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/parenleftbig ηηπ−/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/parenleftbig ηηπ−/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig ηη/prime/B4/BL/BH/BK/B5π−/parenrightbig/BB/A0/parenleftbig ηηπ−/parenrightbig/A0/BD/BF /BB/A0/BJ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BC/BJ /BD/BE/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BV /CE/BX/CB − /BF/BIπ−/BU/CT→π−η/primeη /BU/CT/BC. /BF± /BC. /BD /BG/BE/BI± /BH/BJ /BD/BE/BU/C1/CC/CH/CD/C3 /C7 /CE /BL/BD /CE/BX/CB − /BF/BIπ−/BV→π−ηη /BV/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB − /BF/BJπ−/BT→ /C3 /B7/C3−π−/BT/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /CE/BX/CB − /BF/BJπ−/BT→ /C3 /B7/C3−π−/BT/BD/BD/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CU/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 ππ /BA/BD/BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BD/BF/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D4 /D3/D0/CT /AC/D8/BA /BD/BG/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CU/BC /B4/BD/BH/BC/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 ηη /CP/D2/CS /CP/BC /B4/BL/BK/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 ηπ /BA π /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /C8/C4 /BU/BI/BI/BC /BG/BI/BI /C8 /BA /BX/D9/CV/CT/D2/CX/D3 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BU /C8/C4 /BU/BH/BC/BC /BE/BE/BE /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C5/BX/C4/C1/C6 /BL/BL /C8 /BT/C6 /BI/BE /BG/BG/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BK/BJ/BA/BT/C5/BX/C4/C1/C6 /BL/BI/BU /C8 /BT/C6 /BH/BL /BL/BJ/BI /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5 /C1/BZ/C2/C8/BV/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BL /BD/BC/BE/BD/BA/BT/C5/BX/C4/C1/C6 /BL/BH/BU /C8/C4 /BU/BF/BH/BI /BH/BL/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BU/BX/CA/BW/C6/C1/C3 /C7 /CE /BL/BG /C8/C4 /BU/BF/BF/BJ /BE/BD/BL /BX/BA/BU/BA /BU/CT/D6/CS/D2/CX/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE/BV /CB/C2/C6/C8 /BH/BH /BD/BH/BF/BH /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT/B8 /CB/BA/C1/BA /BU/CX/D8 /DD/D9/CZ /D3/DA/B8 /BZ/BA/CE/BA /BU/D3 /D6/CX/D7/D3/DA /B4/CB/BX/CA/C8/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BH /BE/BJ/BG/BK/BA/BU/C1/CC/CH/CD/C3 /C7 /CE /BL/BD /C8/C4 /BU/BE/BI/BK /BD/BF/BJ /CB/BA/C1/BA /BU/CX/D8 /DD/D9/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BU/BX/C4/C4/C1/C6/C1 /BK/BE /C8/CA/C4 /BG/BK /BD/BI/BL/BJ /BZ/BA /BU/CT/D0/D0/CX/D2/CX /CT/D8 /CP/D0/BA /B4/C5/C1/C4/BT/B8 /BU/BZ/C6/BT/B8 /C2/C1/C6/CA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BX/BU/BX/CA/CC /BC/BH /C5/C8/C4 /BT/BE/BC /BD/BK/BK/BJ /BW/BA /BX/CQ /CT/D6/D8/B8 /CA/BA/C6/BA /BY /CP/D9/D7/D8/D3/DA/B8 /CE/BA/C7/BA /BZ/CP/D0/CZ/CX/D2/CI/BT/C1/C5/C1/BW/C7/CA/C7/BZ/BT /BL/BL /C8 /BT/C6 /BF/BC /BD /C7/BA/BT/BA /CI/CP/CX/D1/CX/CS/D3 /D6/D3/CV/CP/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CB/C2/C8/C6 /BF/BC /BH/BA/BU/C7/CA/C1/CB/C7 /CE /BL/BE /CB/C2/C6/C8 /BH/BH /BD/BG/BG/BD /BZ/BA/CE/BA /BU/D3 /D6/CX/D7/D3/DA/B8 /CB/BA/CB/BA /BZ/CT/D6/D7/CW/D8/CT/CX/D2/B8 /BT/BA/C5/BA /CI/CP/CX/D8/D7/CT/DA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BH /BE/BH/BK/BF/BA /CU/BE /B4/BD/BK/BD/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CU/BE /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD/BH± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD/BH± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BD/BH± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BD/BH± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BK/BC/BC± /BF/BC /BG/BC /BT/C4/BW/BX /BK/BK /BW /BZ/BT/C5/BG /BF/BC/BCπ−/D4→π−/D4 /BGπ /BC/BD/BK/BC/BI± /BD/BC /BD/BI/BC/BC /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BD/BK/BJ/BC± /BG/BC /BD/BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηη /D2/BD/BK/BH/BJ /B7/BF /BH − /BE/BG /BE/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BH/BK /B7/BD /BK − /BJ/BD /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BD/BJ/BL/BL± /BD/BH /BG/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BD/CB/CT/CT/D2 /CX/D2 /D3/D2/D0/DD /D3/D2/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BE/BX/D6/D6/D3 /D6 /CX/D2/CR/D6/CT/CP/D7/CT/CS /CQ /DD/D7 /D4 /D6/CT/CP/CS /D3/CU /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CV/D0/D3/CQ/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BF/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA /C1/D2/CR/D0/D9/CS/CT/D7/CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /D3/D8/CW/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BG/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA /CC/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D8/CW/CT /BE π /BC/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D7 /D2/D3/D8 /CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ/BA WEIGHTED AVERAGE 1815 ±12 (Error scaled by 1.4) COSTA... 80 OMEG 3.1ALDE 86D GAM4 1.9ALDE 87 GAM4 0.8ALDE 88D GAM4 0.2χ2 6.0 (Confidence Level = 0.111) 1700 1750 1800 1850 1900 1950 2000/CU/BE /B4/BD/BK/BD/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BE /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BJ± /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BI/BC± /BF/BC /BG/BC /BT/C4/BW/BX /BK/BK /BW /BZ/BT/C5/BG /BF/BC/BCπ−/D4→π−/D4 /BGπ /BC/BD/BL/BC± /BE/BC /BD/BI/BC/BC /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/BE/BH/BC± /BF/BC /BH/BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ηη /D2/BD/BK/BH /B7/BD /BC /BE − /BD/BF/BL /BI/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BK/BK /B7 /BD/BH − /BE/BD /BJ/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BE/BK/BC /B7 /BG/BE − /BF/BH /BK/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BH/CB/CT/CT/D2 /CX/D2 /D3/D2/D0/DD /D3/D2/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BI/BX/D6/D6/D3 /D6 /CX/D2/CR/D6/CT/CP/D7/CT/CS /CQ /DD/D7 /D4 /D6/CT/CP/CS /D3/CU /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CV/D0/D3/CQ/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BJ/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA /C1/D2/CR/D0/D9/CS/CT/D7/CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /D3/D8/CW/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BK/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA /CC/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D8/CW/CT /BE π /BC/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D7 /D2/D3/D8 /CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ/BA /BI/BK/BC /BI/BK/BC/BI/BK/BC /BI/BK/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BK/BD/BC/B5 /B8 /CG /B4/BD/BK/BF/BH/B5 WEIGHTED AVERAGE 197±22 (Error scaled by 1.5) COSTA... 80 OMEGALDE 86D GAM4 3.1ALDE 87 GAM4 0.1ALDE 88D GAM4 1.5χ2 4.8 (Confidence Level = 0.092) 0 100 200 300 400 500/CU/BE /B4/BD/BK/BD/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /CU/BE /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ/A0/BEηη/A0/BF /BGπ /BC/D7/CT/CT/D2/A0/BG /C3 /B7/C3− /CU/BE /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8 π /BCπ /BCπ /BC/D2/D3/D8 /D7/CT/CT/D2 /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /BZ/BT/C5/BE /BF/BKπ−/D4→π /BCπ /BC/D2/BC. /BE/BD /B7/BC. /BC/BE − /BC. /BC/BF /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BC. /BG/BG± /BC. /BC/BF /BD/BC/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BL/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D9/D7/CX/D2/CV /CP /C3/B9/D1/CP/D8/D6/CX/DC /CU/D3 /D6/D1/CP/D0/CX/D7/D1 /DB/CX/D8/CW /BH /D4 /D3/D0/CT/D7/BA /C1/D2/CR/D0/D9/CS/CT/D7/CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /D3/D8/CW/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BD/BC/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CV/D0/D3/CQ/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7/BA/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BK /B7/BC. /BC/BE/BK − /BC. /BC/BC/BF /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ /BC/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ /BC/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ /BC/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/BGπ /BC/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ/BH /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK± /BC. /BF /BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF /B7/BC. /BC/BD/BL − /BC. /BC/BC/BE /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /CA/CE/CD/BX /BV/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/D7/CT/CT/D2 /BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2 /CU/BE /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/CB/C4/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BF /BE/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /CB/C8/BW /BG/BE /BD/BD/BJ /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BH/BF /BF/BE/BF/BA/BT/C4/BW/BX /BK/BK/BW /CB/C2/C6/C8 /BG/BJ /BK/BD/BC /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BJ /BD/BE/BJ/BF/BA/BT/C4/BW/BX /BK/BJ /C8/C4 /BU/BD/BL/BK /BE/BK/BI /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/C4/BT/C6/C4/B8 /BU/CA/CD/CG/B8 /CB/BX/CA/C8 /B8 /C4/BT/C8/C8/B5/BT/C4/BW/BX /BK/BI/BW /C6/C8 /BU/BE/BI/BL /BG/BK/BH /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /C4/BT/C8/C8 /B8 /CB/BX/CA/C8 /B8 /BV/BX/CA/C6/B7/B5/C4/C7/C6/BZ/BT /BV/CA/BX /BK/BI /C8/C4 /BU/BD/BJ/BJ /BE/BE/BF /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BU/CA/BT/C6/B8 /BV/CD/C6/CH/B7/B5/BV/BT/CB/C7/C6 /BK/BE /C8/CA/C4 /BG/BK /BD/BF/BD/BI /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BV/C7/CB/CC /BT/BA/BA/BA /BK/BC /C6/C8 /BU/BD/BJ/BH /BG/BC/BE /BZ/BA /BV/D3/D7/D8/CP /CS/CT /BU/CT/CP/D9/D6/CT/CV/CP /D6/CS /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C3/BX/CA /BL/BD /C8/C4 /BU/BE/BI/BC /BE/BG/BL /BX/BA /BT/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/CB/C7/C6 /BK/BF /C8/CA /BW/BE/BK /BD/BH/BK/BI /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BX/CC/C3/C1/C6 /BK/BE/BU /C8/CA /BW/BE/BH /BD/BJ/BK/BI /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CC/CD/BY/CC/CB/B8 /CE /BT/C6/BW/B5 /CG /B4/BD/BK/BF/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR /BR/B4/BR− /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/CT/CT/D2 /CQ /DD /BU/BT/C1 /BC/BF /BY /CP/D2/CS /BT/BU/C4/C1/C3/C1/C5 /BC/BH /CA 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/B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX/C8/C2 /BV/BH/BF /BD/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/BV/CD/BW/C7 /BC/BJ /BX/C8/C2 /BV/BH/BE /BF/BI/BF /C8 /BA /BU/CX/CR/D9/CS/D3 /CT/D8 /CP/D0/BA/BV/C0/BX/C6 /BC/BJ/BY /C2/C8/BZ /BF/BG /BE/BI/BJ/BL /C0/BA /BV/CW/CT/D2/B8 /CA/BA/B9/BZ/BA /C8/CX/D2/CV/BX/C6/CC/BX/C5 /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BG/BC/BC/BG /BW/BA/CA/BA /BX/D2/D8/CT/D1/B8 /BY/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE/C0/BX /BC/BJ /BX/C8/C2 /BV/BG/BL /BJ/BF/BD /C0/BA/B9/BZ/BA /C0/CT /CT/D8 /CP/D0/BA/C4/BT/C8/C7/CA/CC /BT /BC/BJ /C1/C2/C5/C8 /BT/BE/BE /BH/BG/BC/BD /CE/BA /C4/CP/D4 /D3 /D6/D8/CP/CF /BT/C6/BZ /BC/BJ/BT /C2/C8/BZ /BF/BG /BH/BC/BH /CI/BA/B9/C2/BA /CF /CP/D2/CV/B8 /CB/BA/B9/C4/BA /CF /CP/D2/C0/BT/C1/BW/BX/C6/BU/BT /CD/BA/BA/BA /BC/BI /C8/CA /BW/BJ/BG /BC/BD/BJ/BH/BC/BD /C2/BA /C0/CP/CX/CS/CT/D2/CQ/CP/D9/CT/D6 /CT/D8 /CP/D0/BA/C0/BT/C1/BW/BX/C6/BU/BT /CD/BA/BA/BA /BC/BI/BT /C8/C4 /BU/BI/BG/BF /BE/BL /C2/BA /C0/CP/CX/CS/CT/D2/CQ/CP/D9/CT/D6 /CT/D8 /CP/D0/BA/C0/CD/BT/C6/BZ /BC/BI/BT /C8/CA/C4 /BL/BI /BC/BF/BE/BC/BC/BF /BZ/BA/CB/BA /C0/D9/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3 /C7/BV/C0/BX/C4/BX/CE /BC/BI /C8/C4 /BU/BI/BF/BF /BE/BK/BF /C6/BA /C3/D3 /CR/CW/CT/D0/CT/DA/B8 /BW/BA/B9/C8 /BA /C5/CX/D2 /B4/CB/BX/C7/CD/C4/B8 /C2/C1/C6/CA/B5/C4/C1 /BC/BI /C8/CA /BW/BJ/BG /BC/BF/BG/BC/BD/BL /BU/BA/BT/BA /C4/CX/C4/C1 /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BH/BG/BC/BD/BJ /BU/BA/BT/BA /C4/CX/CI/C0/BT /C7 /BC/BI /C8/CA /BW/BJ/BG /BD/BD/BG/BC/BE/BH /C9/BA /CI/CW/CP/D3/B8 /BU/BA/CB/BA /CI/CW/D3/D9/C3 /C7/BV/C0/BX/C4/BX/CE /BC/BH /C8/CA /BW/BJ/BE /BC/BL/BJ/BH/BC/BE /C6/BA /C3/D3 /CR/CW/CT/D0/CT/DA/B8 /BW/BA/B9/C8 /BA /C5/CX/D2 /B4/CB/BX/C7/CD/C4/B8 /C2/C1/C6/CA/B5/C4/C7/C1/CB/BX/BT /CD /BC/BH /C8/CA /BV/BJ/BE /BC/BD/BD/BC/BC/BD /BU/BA /C4/D3/CX/D7/CT/CP/D9/B8 /CB/BA /CF/DD/CR/CT/CR/CW /B4/BV/CD/CA/BV/C8 /B8/CF /C1 /C6 /CA /B5/BU/CD/BZ/BZ /BC/BG/BT /BX/C8/C2 /BV/BF/BI /BD/BI/BD /BW/BA/CE/BA /BU/D9/CV/CV/BU/CD/BZ/BZ /BC/BG/BU /C8/C4 /BU/BH/BL/BK /BK /BW/BA/CE/BA /BU/D9/CV/CV/BZ/BT /C7/BC/BG /BV/CC/C8 /BG/BE /BK/BG/BG /BZ/BA/B9/CB/BA /BZ/CP/D3/B8 /CB/BA/B9/C4/BA /CI/CW/D9/C3/BX/CA/BU/C1/C3 /C7 /CE /BC/BG /C8/CA /BV/BI/BL /BC/BH/BH/BE/BC/BH /BU/BA /C3/CT/D6/CQ/CX/CZ /D3/DA /CT/D8 /CP/D0/BA/CI/C7/CD /BC/BG /C8/CA /BW/BI/BL /BC/BF/BG/BC/BC/BG /BU/BA/CB/BA /CI/D3/D9/B8 /C0/BA/BV/BA /BV/CW/CX/CP/D2/CV/BW /BT /CC/CC /BT /BC/BF/BU /C8/C4 /BU/BH/BI/BJ /BE/BJ/BF /BT/BA /BW/CP/D8/D8/CP/B8 /C8 /BA/C2/BA /C7/B3/BW/D3/D2/D2/CT/D0/D0 /BI/BK/BD /BI/BK/BD/BI/BK/BD /BI/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 φ/BF /B4/BD/BK/BH/BC/B5 /B8η/BE /B4/BD/BK/BJ/BC/B5 /B8π/BE /B4/BD/BK/BK/BC/B5 φ/BF /B4/BD/BK/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BF−−/B5 φ/BF /B4/BD/BK/BH/BC/B5 /C5/BT/CB/CBφ/BF /B4/BD/BK/BH/BC/B5 /C5/BT/CB/CBφ/BF /B4/BD/BK/BH/BC/B5 /C5/BT/CB/CBφ/BF /B4/BD/BK/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH/BG± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BH/BG± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BH/BG± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BH/BG± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BH/BH± /BD/BC /BT/CB/CC/C7/C6 /BK/BK /BX /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−/C3 /B7/A3 /B8/C3 /BC/CB /C3±π∓/A3/BD/BK/BJ/BC /B7/BF /BC − /BE/BC /BG/BF/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→/C3−/C3 /B7/A3/BD/BK/BH/BC± /BD/BC /BD/BE/BF /BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /BU /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /C3 /C3/A3 φ/BF /B4/BD/BK/BH/BC/B5 /CF/C1/BW/CC/C0φ/BF /B4/BD/BK/BH/BC/B5 /CF/C1/BW/CC/C0φ/BF /B4/BD/BK/BH/BC/B5 /CF/C1/BW/CC/C0φ/BF /B4/BD/BK/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ /B7/BE /BK − /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BJ /B7/BE /BK − /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BJ /B7/BE /BK − /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BJ /B7/BE /BK − /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BE /BA/BI/BG± /BF/BD /BT/CB/CC/C7/C6 /BK/BK /BX /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−/C3 /B7/A3 /B8/C3 /BC/CB /C3±π∓/A3/BD/BI/BC /B7/BL /BC − /BH/BC /BG/BF/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE /C7/C5/BX/BZ /BD/BK/BA/BH /C3−/D4→/C3−/C3 /B7/A3/BK/BC /B7/BG /BC − /BF/BC /BD/BE/BF /BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /BU /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /C3 /C3/A3 φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ/BF /B4/BD/BK/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3 /D7/CT/CT/D2/A0/BE /C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA /D7/CT/CT/D2 φ/BF /B4/BD/BK/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ/BF /B4/BD/BK/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ/BF /B4/BD/BK/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ/BF /B4/BD/BK/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3 /C3∗/B4/BK/BL/BE/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH /B7/BC. /BK/BH − /BC. /BG/BH /BC. /BH/BH /B7/BC. /BK/BH − /BC. /BG/BH /BC. /BH/BH /B7/BC. /BK/BH − /BC. /BG/BH /BC. /BH/BH /B7/BC. /BK/BH − /BC. /BG/BH /BT/CB/CC/C7/C6 /BK/BK /BX /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−/C3 /B7/A3 /B8/C3 /BC/CB /C3±π∓/A3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK± /BC. /BG /BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD /BU /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /C3 /C3π /A3 φ/BF /B4/BD/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ/BF /B4/BD/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ/BF /B4/BD/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ/BF /B4/BD/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/CC/C7/C6 /BK/BK/BX /C8/C4 /BU/BE/BC/BK /BF/BE/BG /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C1/BZ/C2/C8/BV/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BE /C8/C4 /BD/BD/BC/BU /BJ/BJ /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5 /C2/C8/BT/C4/C0/BT/CA/CA/BT/C6 /BK/BD/BU /C8/C4 /BD/BC/BD/BU /BF/BH/BJ /CB/BA /BT/D0/B9/C0/CP /D6/D6/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C7/CA/BW/C1/BX/CA /BK/BE/BU /C8/C4 /BD/BD/BC/BU /BF/BF/BH /BT/BA /BV/D3 /D6/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/BT/C4/C7/B5/BT/CB/CC/C7/C6 /BK/BC/BU /C8/C4 /BL/BE/BU /BE/BD/BL /BW/BA /BT/D7/D8/D3/D2 /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BX/C8/C7/C4/B8 /BZ/C4/BT/CB/B8 /C4/BT/C6/BV/B7/B5 η/BE /B4/BD/BK/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE− /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA η/BE /B4/BD/BK/BJ/BC/B5 /C5/BT/CB/CBη/BE /B4/BD/BK/BJ/BC/B5 /C5/BT/CB/CBη/BE /B4/BD/BK/BJ/BC/B5 /C5/BT/CB/CBη/BE /B4/BD/BK/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BG/BE± /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BG/BE± /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BG/BE± /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BG/BE± /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BF/BH± /BD/BE /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→/D4/CUηπ /B7π−/D4/D7/BD/BK/BG/BG± /BD/BF /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→/D4/CU /BGπ /D4/D7/BD/BK/BG/BC± /BE/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BD/BK/BJ/BH± /BE/BC± /BF/BH /BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→ η /BFπ /BC/BD/BK/BK/BD± /BF/BE± /BG/BC /BE/BI /C3/BT/CA/BV/C0 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−ηπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BI/BC± /BH± /BD/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV /BD/BA/BL/BG /D4/D4→ η /BFπ /BC/BD/BK/BG/BC± /BD/BH /BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→ γηπ /B7π− η/BE /B4/BD/BK/BJ/BC/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BK/BJ/BC/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BK/BJ/BC/B5 /CF/C1/BW/CC/C0η/BE /B4/BD/BK/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BE/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BH± /BE/BE /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→/D4/CUηπ /B7π−/D4/D7/BE/BE/BK± /BE/BF /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→/D4/CU /BGπ /D4/D7/BE/BC/BC± /BG/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/BE/BC/BC± /BE/BH± /BG/BH /BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→ η /BFπ /BC/BE/BE/BD± /BL/BE± /BG/BG /BE/BI /C3/BT/CA/BV/C0 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−ηπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BC± /BE/BH /B7/BH /BC − /BF/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV /BD/BA/BL/BG /D4/D4→ η /BFπ /BC/BD/BJ/BC± /BG/BC /BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→ γηπ /B7π− η/BE /B4/BD/BK/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BK/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BK/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/BE /B4/BD/BK/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BDηππ/A0/BE /CP/BE /B4/BD/BF/BE/BC/B5 π/A0/BF /CU/BE /B4/BD/BE/BJ/BC/B5 η/A0/BG /CP/BC /B4/BL/BK/BC/B5π η/BE /B4/BD/BK/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BK/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BK/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/BE /B4/BD/BK/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA/BE/BC. /BG± /BI. /BI /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→/D4/CUηπ /B7π−/D4/D7/BG. /BD± /BE. /BF /BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→ η /BFπ /BC/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5π/parenrightbig/A0/BE /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BF/BE. /BI± /BD/BE. /BI /BF/BE. /BI± /BD/BE. /BI/BF/BE. /BI± /BD/BE. /BI /BF/BE. /BI± /BD/BE. /BI/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→ /D4/CUηπ /B7π−/D4/D7 η/BE /B4/BD/BK/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BK/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BK/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/BE /B4/BD/BK/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/BX /C8/C4 /BU/BG/BJ/BJ /BD/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BU /C8/C4 /BU/BG/BJ/BD /BG/BF/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BV /C8/C4 /BU/BG/BJ/BD /BG/BG/BC /BW/BA /BU/CP 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/C3/CP /D6/CR/CW /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5 π/BE /B4/BD/BK/BK/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BE− /B7/B5 π /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CBπ /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BL/BH± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BL/BH± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BL/BH± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BL/BH± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BE/BL± /BE/BG± /BD/BK /BG/CZ /BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE − /BD/BKπ−/D4→ηηπ−/D4 /BD/BK/BJ/BI± /BD/BD± /BI/BJ /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE − /BD/BKπ−/D4→ωπ−π /BC/D4 /BE/BC/BC/BF± /BK/BK± /BD/BG/BK /BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE − /BD/BKπ−/D4→ηπ /B7π−π−/D4 /BD/BK/BK/BC± /BE/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BU /CB/C8/BX/BV /BC /BC. /BI/DF/BD. /BL/BG /D4/D4→ηηπ /BCπ /BC π /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0π /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF/BH± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BH± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BH± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BH± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BE/BF± /BK/BJ± /BG/BF /BG/CZ /BX/CD/BZ/BX/C6/C1/C7 /BC/BK /BU/BK/BH/BE − /BD/BKπ−/D4→ηηπ−/D4 /BD/BG/BI± /BD/BJ± /BI/BE /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE − /BD/BKπ−/D4→ωπ−π /BC/D4 /BF/BC/BI± /BD/BF/BE± /BD/BE/BD /BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE − /BD/BKπ−/D4→ηπ /B7π−π−/D4 /BE/BH/BH± /BG/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BU /CB/C8/BX/BV /BC /BC. /BI/DF/BD. /BL/BG /D4/D4→ηηπ /BCπ /BC /BI/BK/BE /BI/BK/BE/BI/BK/BE /BI/BK/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BE /B4/BD/BK/BK/BC/B5 /B8ρ /B4/BD/BL/BC/BC/B5 /B8 /CU/BE /B4/BD/BL/BD/BC/B5 π/BE /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BDηηπ−/A0/BE /CP/BC /B4/BL/BK/BC/B5η/A0/BF /CP/BE /B4/BD/BF/BE/BC/B5 η/A0/BG /CU/BC /B4/BD/BH/BC/BC/B5 π/A0/BH /CU/BD /B4/BD/BE/BK/BH/B5 π/A0/BIωπ−π /BC /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/A0/BF /BB/A0/BH /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π/parenrightbig/A0/BF /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE. /BJ± /BJ. /BF /BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE − /BD/BKπ−/D4→ηπ /B7π−π−/D4/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π/parenrightbig/BB/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5η/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BK /B7/BC. /BE/BC − /BC. /BD/BH /BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BU /CB/C8/BX/BV /BC /BC. /BI/DF /BD. /BL/BG /D4/D4→ηηπ /BCπ /BC/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA π/BE /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BX/CD/BZ/BX/C6/C1/C7 /BC/BK /C8/C4 /BU/BI/BI/BC /BG/BI/BI /C8 /BA /BX/D9/CV/CT/D2/CX/D3 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C4/CD /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BE /C5/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/C0/C6 /BC/BG /C8/C4 /BU/BH/BL/BH /BD/BC/BL /C2/BA /C3/D9/CW/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BU /C8/C4 /BU/BH/BC/BC /BE/BE/BE /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA ρ /B4/BD/BL/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX ρ /B4/BD/BL/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BL/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BL/BC/BC/B5 /C5/BT/CB/CBρ /B4/BD/BL/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BC/BL± /BD/BJ± /BE/BH /BH/BG /BD/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ/BD/BK/BK/BC± /BF/BC /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BFπ /B7/BFπ−γ/BD/BK/BI/BC± /BE/BC /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−π /BC/B5γ/BD/BL/BD/BC± /BD/BC /BE, /BF/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BG /BX/BI/BK/BJ γ /D4→ /BFπ /B7/BFπ−/D4/BD/BK/BJ/BC± /BD/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BI /CB/C8/BX/BV /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BE/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /DB/CX/D8/CW /D8/CW/CT /C2/BT /BV/C7/BU /BJ/BE /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BY/CA/BT/BU/BX/CC/CC/C1 /BC/BD/BA ρ /B4/BD/BL/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BL/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BL/BC/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BD/BL/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BK± /BD/BJ± /BE /BH/BG /BG/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ/BD/BF/BC± /BF/BC /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BFπ /B7/BFπ−γ/BD/BI/BC± /BE/BC /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−π /BC/B5γ/BF/BJ± /BD/BF /BH, /BI/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BG /BX/BI/BK/BJ γ /D4→ /BFπ /B7/BFπ−/D4/BD/BC± /BH /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BI /CB/C8/BX/BV /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BH/BY /D6/D3/D1 /CP /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /DB/CX/D8/CW /D8/CW/CT /C2/BT /BV/C7/BU /BJ/BE /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BY/CA/BT/BU/BX/CC/CC/C1 /BC/BD/BA ρ /B4/BD/BL/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BL/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BL/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BD/BL/BC/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BI /BB/A0 /BE/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BI /BB/A0 /BE/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BI /BB/A0 /BE/A0/parenleftbig φπ/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BI /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BE± /BD. /BE± /BC. /BK /BH/BG /BJ/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φπ /BCγ/BJ/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /DB/CX/D8/CW /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA ρ /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BIπ /D7/CT/CT/D2/A0/BE /BFπ /B7/BFπ−/D7/CT/CT/D2/A0/BF /BEπ /B7/BEπ−/BEπ /BC/A0/BGφπ/A0/BH /CW/CP/CS/D6/D3/D2/D7 /D7/CT/CT/D2/A0/BI /CT /B7/CT−/D7/CT/CT/D2/A0/BJ /C6/C6 /D2/D3/D8 /D7/CT/CT/D2 ρ /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ρ /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BIπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /BT /BZ/C6/BX/C4/C4/C7 /BC/BE /C7/BU/C4/CG /D2/D4→ /BFπ /B7/BEπ−π /BC/D7/CT/CT/D2 /BY/CA/BT/BU/BX/CC/CC/C1 /BC/BD /BX/BI/BK/BJ γ /D4→ /BFπ /B7/BFπ−/D4/D7/CT/CT/D2 /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BI /CB/C8/BX/BV /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ρ /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/CB /C8/CA /BW/BJ/BJ /BC/BL/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/BW /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BG /C8/C4 /BU/BH/BJ/BK /BE/BL/BC /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BZ/C6/BX/C4/C4/C7 /BC/BE /C8/C4 /BU/BH/BE/BJ /BF/BL /C5/BA /BT/CV/D2/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BC/BD /C8/C4 /BU/BH/BD/BG /BE/BG/BC /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BI /C8/C4 /BU/BF/BI/BH /BG/BE/BJ /BT/BA /BT/D2/D8/D3/D2/CT/D0/D0/CX /CT/D8 /CP/D0/BA /B4/BY/BX/C6/C1/BV/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BT /BV/C7/BU /BJ/BE /C8/CA /BW/BH /BD/BK/BG/BJ /C5/BA /C2/CP/CR/D3/CQ/B8 /CA/BA /CB/D0/CP/D2/D7/CZ/DD /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW /BT /CC/CC /BT /BC/BF/BU /C8/C4 /BU/BH/BI/BJ /BE/BJ/BF /BT/BA /BW/CP/D8/D8/CP/B8 /C8 /BA/C2/BA /C7/B3/BW/D3/D2/D2/CT/D0/D0/C8 /BT /BZ/BX /BL/BL /C8/CA /BW/BH/BL /BC/BF/BG/BC/BD/BI /C8 /BA/CA/BA /C8 /CP/CV/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2/B8 /BT/BA/C8 /BA /CB/DE/CR/DE/CT/D4/CP/D2/CX/CP/CZ/BV/C4/BX/BZ/BZ /BL/BC /CI/C8/C0/CH /BV/BG/BH /BI/BJ/BJ /BT/BA/BU/BA /BV/D0/CT/CV/CV/B8 /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT /B4/C4/BT/C6/BV/B8 /C5/BV/C0/CB/B5/BV/BT/CB/CC/CA/C7 /BK/BK /C8/D6/CT/D4 /D6/CX/D2/D8 /C4/BT/C4/B9/BK/BK/B9/BH/BK /BT/BA /BV/CP/D7/D8/D6/D3 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /CU/BE /B4/BD/BL/BD/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /D8/CW/D6/CT/CT /CS/CX/AB/CT/D6/CT/D2/D8 /D4 /CT/CP/CZ/D7 /DB/CX/D8/CW /CR/D0/D3/D7/CT /D1/CP/D7/D7/CT/D7 /CP/D2/CS /DB/CX/CS/D8/CW/D7/D7/CT/CT/D2 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D3/CU ωω /B8ηη/prime/B8 /CP/D2/CS /C3 /B7/C3−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/BT/C4/BW/BX /BL/BD /BU /CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /D8/CW/CT/DD /CP /D6/CT /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /D2/CP/D8/D9/D6/CT/BA /CU/BE /B4/BD/BL/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BL/BD/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BD/BL/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BL/BD/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BF± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BC/BF± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BC/BF± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BC/BF± /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BK/BL/BC± /BD/BC /BD/BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BD/BL/BF/BG± /BE/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BD/BK/BL/BJ± /BD/BD /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7/BD/BL/BE/BG± /BD/BG /BT/C4/BW/BX /BL/BC /BZ/BT/C5/BE /BF/BKπ−/D4→ωω /D2/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BU /BA WEIGHTED AVERAGE 1903 ±9 (Error scaled by 1.5) ALDE 90 GAM2 2.2BARBERIS 00F 0.3ANISOVICH 00J SPEC 2.4AMELIN 06 VES 1.7χ2 6.6 (Confidence Level = 0.084) 1850 1900 1950 2000 2050/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /C5/BT/CB/CB /B4/C5/CT/CE/B5/CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BF/BG± /BD/BI /BD/BL/BF/BG± /BD/BI/BD/BL/BF/BG± /BD/BI /BD/BL/BF/BG± /BD/BI /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUηη/prime/D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BD/BD± /BD/BC /BT/C4/BW/BX /BL/BD /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/BE/BT/D0/D7/D3 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /C2 /C8/BV/BP/BD− /B7/BA/CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BG/BD± /BD/BK /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BD/BA/BI/BG /D4/D4→ /C3 /B7/C3−π /BC /BI/BK/BF /BI/BK/BF/BI/BK/BF /BI/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BL/BD/BC/B5 /B8 /CU/BE /B4/BD/BL/BH/BC/B5 /CU/BE /B4/BD/BL/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BL/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BL/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BL/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BI± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BI± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BI± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BI± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BI/BH± /BD/BL /BF/BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BE/BJ/BD± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BE/BC/BE± /BF/BE /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7/BL/BD± /BH/BC /BT/C4/BW/BX /BL/BC /BZ/BT/C5/BE /BF/BKπ−/D4→ωω /D2/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BU /BA WEIGHTED AVERAGE 196±31 (Error scaled by 2.3) ALDE 90 GAM2 4.4BARBERIS 00F 0.0ANISOVICH 00J SPEC 9.1AMELIN 06 VES 2.6χ2 16.1 (Confidence Level = 0.001) -100 0 100 200 300 400 500/CU/BE /B4/BD/BL/BD/BC/B5 ωω /C5/C7/BW/BX /CF/C1/BW/CC/C0/B4/C5/CT/CE/B5/CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 ηη/prime/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BD± /BG/BD /BD/BG/BD± /BG/BD/BD/BG/BD± /BG/BD /BD/BG/BD± /BG/BD /BG/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUηη/prime/D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BC± /BF/BH /BT/C4/BW/BX /BL/BD /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/BG/BT/D0/D7/D3 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /C2 /C8/BV/BP/BD− /B7/BA/CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX/CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX /CU/BE /B4/BD/BL/BD/BC/B5 /C3 /B7/C3−/C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BC± /BG/BC /BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BD/BA/BI/BG /D4/D4→ /C3 /B7/C3−π /BC /CU/BE /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDπ /BCπ /BC/A0/BE /C3 /B7/C3−/D7/CT/CT/D2/A0/BF /C3 /BC/CB /C3 /BC/CB/A0/BGηη /D7/CT/CT/D2/A0/BHωω /D7/CT/CT/D2/A0/BIηη/prime/D7/CT/CT/D2/A0/BJη/primeη/prime/A0/BKρρ /D7/CT/CT/D2 /CU/BE /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C5/CB/C4/BX/CA /BC/BI /BV/BU/BT/CA /BD/BA/BI/BG /D4/D4→ /C3 /B7/C3−π /BC/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BD /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BD /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BD /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BD /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD /BT/C4/BW/BX /BK/BL /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BF /BB/A0/BI /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BF /BB/A0/BI /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BF /BB/A0/BI /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BF /BB/A0/BI/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BI/BI /BL/BC /BU/BT/C4/C7/CB/C0/C1/C6 /BK/BI /CB/C8/BX/BV /BG/BCπ /D4→ /C3 /BC/CB /C3 /BC/CB /D2/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BG /BB/A0/BI /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BG /BB/A0/BI /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BG /BB/A0/BI /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BG /BB/A0/BI/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BH /BL/BC /BT/C4/BW/BX /BL/BD /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ηη/prime/D2 /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ηη/prime/parenrightbig/A0/BH /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BI /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D6/D3/CQ/CP/CQ/D0/DD /D2/D3/D8 /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BT /BG/BH/BC /D4/D4→ /D4/CUη/primeη/prime/D4/D7/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE /BW /CE/BX/CB /BF/BJπ−/D4→η/primeη/prime/D2/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BK /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BG /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7 /CU/BE /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BC/BI /C8 /BT/C6 /BI/BL /BI/BL/BC /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BJ/BD/BH/BA/BT/C5/CB/C4/BX/CA /BC/BI /C8/C4 /BU/BI/BF/BL /BD/BI/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BT /C8/C4 /BU/BG/BJ/BD /BG/BE/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BY /C8/C4 /BU/BG/BK/BG /BD/BL/BK /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE/BU /CI/C8/C0/CH /BV/BH/BG /BF/BI/BJ /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BE/BW /CI/C8/C0/CH /BV/BH/BJ /BD/BF /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BD/BU /CB/C2/C6/C8 /BH/BG /BG/BH/BH /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BG /BJ/BH/BD/BA/BT/D0/D7/D3 /C8/C4 /BU/BE/BJ/BI /BF/BJ/BH /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /CB/BX/CA/C8 /B8 /C3/BX/C3/B8 /C4/BT/C6/C4/B7/B5/BT/C4/BW/BX /BL/BC /C8/C4 /BU/BE/BG/BD /BI/BC/BC /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B7/B5/BT/C4/BW/BX /BK/BL /C8/C4 /BU/BE/BD/BI /BG/BG/BJ /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B5/BT/D0/D7/D3 /CB/C2/C6/C8 /BG/BK /BD/BC/BF/BH /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /CB/BX/CA/C8 /B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BK /BD/BJ/BE/BG/BA/BU/BT/C4/C7/CB/C0/C1/C6 /BK/BI /CB/C2/C6/C8 /BG/BF /BL/BH/BL /C7/BA/C6/BA /BU/CP/D0/D3/D7/CW/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BF /BD/BG/BK/BJ/BA /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BI/C0 /C8/CA /BW/BJ/BF /BD/BD/BE/BC/BC/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/C4/BX/BX /BL/BG /C8/C4 /BU/BF/BE/BF /BE/BE/BJ /C2/BA/C0/BA /C4/CT/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C1/C6/BW/B8 /C3/CH/CD/C6/B8 /C5/BT/CB/BW/B7/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BL/BG/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BG/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BG/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BG/BG± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BL/BF/BC± /BE/BH /BD/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BE/BC/BD/BC± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BD/BL/BG/BC± /BH/BC /BU/BT/C1 /BC/BC /BT /BU/BX/CB /C2/ψ→γ /B4π /B7π−π /B7π−/B5/BD/BL/BK/BC± /BE/BE /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/D4 /BGπ/BD/BL/BG/BC± /BE/BE /BF/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/D4 /BEπ /BEπ /BC/BD/BL/BK/BC± /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BU /CB/C8/BX/BV /BD. /BF/BH/DF /BD. /BL/BG /D4 /D4→ηηπ /BC/BD/BL/BI/BC± /BF/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BL/BD/BK± /BD/BE /BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BK/BC± /BE± /BD/BG /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BD/BK/BI/BJ± /BG/BI /BG/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC ∼ /BD/BL/BL/BI /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BD/BL/BL/BC /BH/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF /BD. /BH/BH /D4/D4→ππ/BD/BL/BH/BC± /BD/BH /BI/BT/CB/CC/C7/C6 /BL/BD /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /A3/C3 /C3ππ/BD/BY/CX/D6/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/B8 /C8/CF /BT /CX/D7 /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BE/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 π /B7π−/BEπ /BC/BA/BF/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /BE/B4 π /B7π−/B5/BA/BG/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BH/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BU /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF/D8 /D3/CQ /CT/CX /D1 /D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BI/BV/CP/D2/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D7/D4/CX/D2 /D8/D3 /CQ /CT /BE/BA /BI/BK/BG /BI/BK/BG/BI/BK/BG /BI/BK/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BD/BL/BH/BC/B5 /B8ρ/BF /B4/BD/BL/BL/BC/B5 WEIGHTED AVERAGE 1944 ±12 (Error scaled by 1.5) ANTINORI 95 OMEG 4.7BARBERIS 97B OMEG 0.3ANISOVICH 99B SPEC 0.5BARBERIS 00C 0.0BARBERIS 00C 2.7BAI 00A BES 0.0ANISOVICH 00J SPEC 7.0BINON 05 GAMS 0.3χ2 15.5 (Confidence Level = 0.030) 1850 1900 1950 2000 2050 2100 2150/CU/BE /B4/BD/BL/BH/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BG/BJ/BE± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ/BE± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BJ/BE± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ/BE± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BH/BC± /BH/BC /BJ/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BG/BL/BH± /BF/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BF/BK/BC /B7/BD /BE /BC − /BL/BC /BU/BT/C1 /BC/BC /BT /BU/BX/CB /C2/ψ→γ /B4π /B7π−π /B7π−/B5/BH/BE/BC± /BH/BC /BK/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/D4 /BGπ/BG/BK/BH± /BH/BH /BL/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/D4 /BGπ/BH/BC/BC± /BD/BC/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BU /CB/C8/BX/BV /BD. /BF/BH/DF /BD. /BL/BG /D4 /D4→ηηπ /BC/BG/BI/BC± /BG/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BF/BL/BC± /BI/BC /BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C7/C5/BX/BZ /BF/BC/BC/B8/BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BL/BJ± /BD/BE± /BI /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BF/BK/BH± /BH/BK /BD/BC/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8π /BCπ /BCπ /BC ∼ /BD/BF/BG /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BD/BC/BC /BD/BD/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF /BD. /BH/BH /D4/D4→ππ/BE/BH/BC± /BH/BC /BD/BE/BT/CB/CC/C7/C6 /BL/BD /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /A3/C3 /C3ππ/BJ/BY/CX/D6/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/B8 /C8/CF /BT /CX/D7 /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BK/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 π /B7π−/BEπ /BC/BA/BL/BW/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /BE/B4 π /B7π−/B5/BA/BD/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BD/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BU /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP /BF /D8/D3 /CQ /CT /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BE/BV/CP/D2/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D7/D4/CX/D2 /D8/D3 /CQ /CT /BE/BA /CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2/A0/BEπ /B7π−/D7/CT/CT/D2/A0/BF /BGπ /D7/CT/CT/D2/A0/BG π /B7π−π /B7π−/A0/BH /CP/BE /B4/BD/BF/BE/BC/B5 π/A0/BI /CU/BE /B4/BD/BE/BJ/BC/B5 ππ/A0/BJηη /D7/CT/CT/D2/A0/BK /C3 /C3 /D7/CT/CT/D2/A0/BLγγ /D7/CT/CT/D2 /CU/BE /B4/BD/BL/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BE /B4/BD/BL/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BD/BL/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /A0/BL /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /A0/BL /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /A0/BL /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BE± /BG± /BE/BI /BD/BF/BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→/CT /B7/CT−/C3 /B7/C3−/BD/BF/BT/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BE/BA /CU/BE /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/CB/CC/C7/C6 /BL/BD /C4/BT/CB/CB /BC /BD/BD /C3−/D4→/A3/C3 /C3ππ /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BU /BG/BH/BC /D4/D4→/D4/CUηπ /B7π−/D4/D7/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/D4 /BE/B4π /B7π−/B5/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BF /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig/BGπ/parenrightbig/A0/BJ /BB/A0/BF/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BC× /BD/BC− /BF/BL/BC /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BH /BC. /BD/BG± /BC. /BC/BH/BC. /BD/BG± /BC. /BC/BH /BC. /BD/BG± /BC. /BC/BH/BT/C5/CB/C4/BX/CA /BC/BE /BV/BU/BT/CA /BC. /BL /D4/D4→π /BCηη /B8 π /BCπ /BCπ /BC /CU/BE /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/C6/C7/C6 /BC/BH /C8 /BT/C6 /BI/BK /BL/BI/BC /BY/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BL/BL/BK/BA/BT/BU/BX /BC/BG /BX/C8/C2 /BV/BF/BE /BF/BE/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BC/BE /BX/C8/C2 /BV/BE/BF /BE/BL /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/C1 /BC/BC/BT /C8/C4 /BU/BG/BJ/BE /BE/BC/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BU /C8/C4 /BU/BG/BJ/BD /BG/BF/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BV /C8/C4 /BU/BG/BJ/BD /BG/BG/BC /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BX /C8/C4 /BU/BG/BJ/BL /BH/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BU /C8/C4 /BU/BG/BG/BL /BD/BH/BG /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ/BU /C8/C4 /BU/BG/BD/BF /BE/BD/BJ /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C4/C7/BX/CC /BL/BI /C8/CA /BW/BH/BF /BI/BD/BE/BC /CF/BA/C5/BA /C3/D0/D3 /CT/D8/B8 /BY/BA /C5/DD/CW/D6/CT/D6 /B4/CA/CD/CC/BZ/B8 /C6/C7/CA/BW/B5/BT/C6/CC/C1/C6/C7/CA/C1 /BL/BH /C8/C4 /BU/BF/BH/BF /BH/BK/BL /BY/BA /BT/D2/D8/CX/D2/D3 /D6/CX /CT/D8 /CP/D0/BA /B4/BT /CC/C0/CD/B8 /BU/BT/CA/C1/B8 /BU/C1/CA/C5/B7/B5 /C2/C8/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/C7 /BT/C3/BW/BX/C6 /BL/BG /C6/C8 /BT/BH/BJ/BG /BJ/BF/BD /C5/BA/C6/BA /C7/CP/CZ/CS/CT/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/BT/CB/CC/C7/C6 /BL/BD /C6/C8/BU/C8/CB /BU/BE/BD /BH /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C4/BT/CB/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/C4/C7/C6/BZ/BT /BV/CA/BX /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BG/BD /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT/B8 /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK/C6 /C8/C4 /BU/BE/BD/BE /BH/BE/BK /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ/C9 /C8/C4 /BU/BD/BL/BK /BE/BH/BH /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BJ/BV /CI/C8/C0/CH /BV/BF/BG /BF/BF /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/C1/CA/C5/B8 /BU/BT/CA/C1/B7/B5 ρ/BF /B4/BD/BL/BL/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BF−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX ρ/BF /B4/BD/BL/BL/BC/B5 /C5/BT/CB/CBρ/BF /B4/BD/BL/BL/BC/B5 /C5/BT/CB/CBρ/BF /B4/BD/BL/BL/BC/B5 /C5/BT/CB/CBρ/BF /B4/BD/BL/BL/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BK/BE± /BD/BG /BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π− ∼ /BE/BC/BC/BJ /C0/BT/CB/BT/C6 /BL/BG/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA ρ/BF /B4/BD/BL/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BL/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BL/BL/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BD/BL/BL/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BK± /BE/BG /BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π− ∼ /BE/BI/BJ /C0/BT/CB/BT/C6 /BL/BG/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA ρ/BF /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /C8/C4 /BU/BH/BG/BE /BK /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BW /C8/C4 /BU/BH/BC/BK /BI /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BX /C8/C4 /BU/BH/BD/BF /BE/BK/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CD/BZ/BZ /BC/BJ /BX/C8/C2 /BV/BH/BE /BH/BH /BW/BA /BU/D9/CV/CV /BI/BK/BH /BI/BK/BH/BI/BK/BH /BI/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BE/BC/BD/BC/B5 /B8 /CU/BC /B4/BE/BC/BE/BC/B5 /B8 /CP/BG /B4/BE/BC/BG/BC/B5 /CU/BE /B4/BE/BC/BD/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5 /CU/BE /B4/BE/BC/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BC/BD/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BE/BC/BD/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BC/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BD/BD /B7 /BI/BE − /BJ/BI /BE/BC/BD/BD /B7 /BI/BE − /BJ/BI /BE/BC/BD/BD /B7 /BI/BE − /BJ/BI /BE/BC/BD/BD /B7 /BI/BE − /BJ/BI /BD/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC/BC/BH± /BD/BE /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BL/BK/BC± /BE/BC /BE/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BC/BH/BC /B7 /BL/BC − /BH/BC /BX/CC/C3/C1/C6 /BK/BH /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BE/BD/BE/BC /B7 /BE/BC − /BD/BE/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BE/BD/BI/BC± /BH/BC /BX/CC/C3/C1/C6 /BK/BE /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BD/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA /CC/CW/CT /D4 /CT/D6/CR/CT/D2/D8/CP/CV/CT /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CV/D3/CX/D2/CV /CX/D2/D8/D3 φφ /BE /B7/B7/CB/BE /B8/BW/BE /B8/CP /D2 /CS /BW/BC /CX/D7 /BL/BK /B7/BD − /BF /B8/BC /B7/BD − /BC /B8 /CP/D2/CS /BE /B7/BE − /BD /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD /DA/CT/D6/DD /DB /CT/CP/CZ/B8 /D3/D2/D0/DD /BD . /BG /D7/BA/CS/BA /CU/BE /B4/BE/BC/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BC/BD/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BE/BC/BD/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BC/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BE /B7 /BI/BJ − /BI/BE /BE/BC/BE /B7 /BI/BJ − /BI/BE /BE/BC/BE /B7 /BI/BJ − /BI/BE /BE/BC/BE /B7 /BI/BJ − /BI/BE /BF/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC/BL± /BF/BE /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BH± /BH/BC /BG/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BC/BC /B7/BD /BI /BC − /BH/BC /BX/CC/C3/C1/C6 /BK/BH /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BF/BC/BC /B7/BD /BH /BC − /BH/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BF/BD/BC± /BJ/BC /BX/CC/C3/C1/C6 /BK/BE /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BF/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA/BG/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD /DA/CT/D6/DD /DB /CT/CP/CZ/B8 /D3/D2/D0/DD /BD . /BG /D7/BA/CS/BA /CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDφφ /D7/CT/CT/D2/A0/BE /C3 /C3 /D7/CT/CT/D2 /CU/BE /B4/BE/BC/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BE/BC/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BC/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2 /CU/BE /B4/BE/BC/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BE/BC/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BC/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /C8 /BT/C6 /BI/BL /BG/BL/BF /CE/BA/CE/BA /CE/D0/CP/CS/CX/D1/CX/D6/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /C5/D3/D7/CR/D3 /DB/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BH/BD/BH/BA/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /C6/C8 /BU/BF/BC/BL /BG/BE/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /CB/BX/CA/C8/B5/BX/CC/C3/C1/C6 /BK/BK /C8/C4 /BU/BE/BC/BD /BH/BI/BK /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/BX/CC/C3/C1/C6 /BK/BH /C8/C4 /BD/BI/BH/BU /BE/BD/BJ /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /BV/C6/C8/C8 /BD/BF /BE/BK/BH /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1 /B4/BV/CD/C6/CH/B5/BX/CC/C3/C1/C6 /BK/BE /C8/CA/C4 /BG/BL /BD/BI/BE/BC /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/BT/D0/D7/D3 /BU/D6/CX/CV/CW/D8/D3/D2 /BV/D3/D2/CU/BA /BF/BH/BD /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1 /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/C4/C7/C6/BZ/BT /BV/CA/BX /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BG/BD /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT/B8 /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C4/BT/C6/BW/BU/BX/CA/BZ /BL/BI /C8/CA /BW/BH/BF /BE/BK/BF/BL /BV/BA /C4/CP/D2/CS/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CA/C8/C1/B5/BZ/CA/BX/BX/C6 /BK/BI /C8/CA/C4 /BH/BI /BD/BI/BF/BL /BW/BA/CA/BA /BZ/D6/CT/CT/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BT/CA/C1/CI/B8 /BY/CB/CD/B7/B5/BU/C7/C7/CC/C0 /BK/BG /C6/C8 /BU/BE/BG/BE /BH/BD /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8 /BZ/C4/BT/CB/B8 /BV/BX/CA/C6/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 /CU/BC /B4/BE/BC/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CU/BC /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BL/BE± /BD/BI /BD/BL/BL/BE± /BD/BI/BD/BL/BL/BE± /BD/BI /BD/BL/BL/BE± /BD/BI /BD, /BE/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC/BF/BJ± /BK /BK/BC/CZ /BF/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BE/BC/BG/BC± /BF/BK /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BE/BC/BD/BC± /BI/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BE/BC/BE/BC± /BF/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BD/BT/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2π /B7π−/BEπ /BC/CP/D2/CS /BE/B4 π /B7π−/B5/BA/BE/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BF/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BC /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG/BE± /BI/BC /BG/BG/BE± /BI/BC/BG/BG/BE± /BI/BC /BG/BG/BE± /BI/BC /BG, /BH/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BV /BG/BH/BC /D4/D4→ /D4/CU /BGπ /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BL/BI± /BD/BJ /BK/BC/CZ /BI/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BG/BC/BH± /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BE/BG/BC± /BD/BC/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BG/BD/BC± /BH/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ /BU /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D4 /BE/B4π /B7π−/B5/BG/BT/DA/CT/D6/CP/CV/CT /CQ /CT/D8 /DB /CT/CT/D2π /B7π−/BEπ /BC/CP/D2/CS /BE/B4 π /B7π−/B5/BA/BH/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BI/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BC /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BC /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BC /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρππ /D7/CT/CT/D2/A0/BEπ /BCπ /BC/D7/CT/CT/D2/A0/BFρρ /D7/CT/CT/D2/A0/BGωω /D7/CT/CT/D2/A0/BHηη /D7/CT/CT/D2 /CU/BC /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BC /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BC /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BF /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC /CU/BC /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BV /C8/C4 /BU/BG/BJ/BD /BG/BG/BC /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BY /C8/C4 /BU/BG/BK/BG /BD/BL/BK /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BK /BX/C8/C2 /BT/BF /BF/BI/BD /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/BG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8 /BT/C6 /BI/BE /BG/BC/BH /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BG/BI/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BJ/BU /C8/C4 /BU/BG/BD/BF /BE/BD/BJ /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C1/CF /BT/CB/BT/C3/C1 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BD/BI /C5/BA /C1/DB /CP/D7/CP/CZ/CX/B8 /CC/BA /BY /D9/CZ/D9/D8/D3/D1/CT /CP/BG /B4/BE/BC/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BG /B7/B7/B5 /CP/BG /B4/BE/BC/BG/BC/B5 /C5/BT/CB/CB /CP/BG /B4/BE/BC/BG/BC/B5 /C5/BT/CB/CB/CP/BG /B4/BE/BC/BG/BC/B5 /C5/BT/CB/CB /CP/BG /B4/BE/BC/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BC/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BC/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BC/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BK/BH± /BD/BC± /BD/BF /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ ωπ−π /BC/D4/BD/BL/BL/BI± /BE/BH± /BG/BF /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ /BFπ /D4/BE/BC/BC/BC± /BG/BC /B7/BI /BC − /BE/BC /C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4/BD/BL/BG/BG± /BK± /BH/BC /BD/BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/BE/BC/BC/BH± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV/BE/BC/BD/BC± /BE/BC /BE/BW/C7/C6/CB/C3 /C7 /CE /BL/BI /BZ/BT/C5/BE /BC /BF/BKπ−/D4→ηπ /BC/D2/BE/BC/BG/BC± /BF/BC /BF/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV ± /BH/BCπ /D4→ /C3 /BC/CB /C3±/D4/BE/BC/BF/BC± /BH/BC /BG/BV/C7/CA/BW/BX/C6 /BJ/BK /BV /C7/C5/BX/BZ /BC /BD/BHπ−/D4→ /BFπ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC/BC/BG± /BI /BK/BC/CZ /BH/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BE/BC/BC/BH /B7/BE /BH − /BG/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8 π /BCη/prime/BD/BL/BC/BF± /BD/BC /BI/BU/BT/C4/BW/C1 /BJ/BK /CB/C8/BX/BV − /BD/BCπ−/D4→ /D4/C3 /BC/CB /C3− /BI/BK/BI /BI/BK/BI/BI/BK/BI /BI/BK/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CP/BG /B4/BE/BC/BG/BC/B5 /B8 /CU/BG /B4/BE/BC/BH/BC/B5 /BD/C5/CP /DD /CQ /CT /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D8/CP/D8/CT/BA/BE/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /BZ/B7 /CP/D2/CS /BZ/BC /DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8/CX/CT/D7/BA/BF/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BG/C2 /C8/BP/BG /B7/CX/D7 /CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/D3/D9/CV/CW /C2 /C8/BP/BE /B7/CR/CP/D2/D2/D3/D8 /CQ /CT /CT/DC/CR/D0/D9/CS/CT/CS/BA/BH/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CH /BC/BK /D1/D3/D1/CT/D2/D8/BA /C4/CX/D1/CX/D8/CT/CS /CQ /DD /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT/BA /CP/BG /B4/BE/BC/BG/BC/B5 /CF/C1/BW/CC/C0 /CP/BG /B4/BE/BC/BG/BC/B5 /CF/C1/BW/CC/C0/CP/BG /B4/BE/BC/BG/BC/B5 /CF/C1/BW/CC/C0 /CP/BG /B4/BE/BC/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF/BD/BF± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BD/BF± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BD/BF± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BD/BF± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BD± /BF/BC± /BG/BI /BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ ωπ−π /BC/D4/BE/BL/BK± /BK/BD± /BK/BH /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ /BFπ /D4/BF/BH/BC± /BD/BC/BC /B7/BJ /BC − /BH/BC /C1/CE /BT/C6/C7 /CE /BC/BD /BU/BK/BH/BE /BD/BKπ−/D4→η/primeπ−/D4/BF/BE/BG± /BE/BI± /BJ/BH /BJ/BT/C5/BX/C4/C1/C6 /BL/BL /CE/BX/CB /BF/BJπ−/BT→ ωπ−π /BC/BT∗/BF/BI/BC± /BK/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV/BF/BJ/BC± /BK/BC /BK/BW/C7/C6/CB/C3 /C7 /CE /BL/BI /BZ/BT/C5/BE /BC /BF/BKπ−/D4→ηπ /BC/D2/BF/BK/BC± /BD/BH/BC /BL/BV/C4/BX/C4/BT/C6/BW /BK/BE /BU /CB/C8/BX/BV ± /BH/BCπ /D4→ /C3 /BC/CB /C3±/D4/BH/BD/BC± /BE/BC/BC /BD/BC/BV/C7/CA/BW/BX/C6 /BJ/BK /BV /C7/C5/BX/BZ /BC /BD/BHπ−/D4→ /BFπ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BC/BD± /BD/BI /BK/BC/CZ /BD/BD/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BD/BK/BC± /BF/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8 π /BCη/prime/BD/BI/BI± /BG/BF /BD/BE/BU/BT/C4/BW/C1 /BJ/BK /CB/C8/BX/BV − /BD/BCπ−/D4→ /D4/C3 /BC/CB /C3−/BJ/C5/CP /DD /CQ /CT /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D8/CP/D8/CT/BA/BK/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /BZ/B7 /CP/D2/CS /BZ/BC /DB /CP/DA/CT /CX/D2/D8/CT/D2/D7/CX/D8/CX/CT/D7/BA/BL/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BC/C2 /C8/BP/BG /B7/CX/D7 /CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/D3/D9/CV/CW /C2 /C8/BP/BE /B7/CR/CP/D2/D2/D3/D8 /CQ /CT /CT/DC/CR/D0/D9/CS/CT/CS/BA/BD/BD/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BD/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CH /BC/BK /D1/D3/D1/CT/D2/D8/BA /C4/CX/D1/CX/D8/CT/CS /CQ /DD /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT/BA /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3 /C3 /D7/CT/CT/D2/A0/BEπ /B7π−π /BC/D7/CT/CT/D2/A0/BF ρπ /D7/CT/CT/D2/A0/BG /CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2/A0/BHωπ−π /BC/D7/CT/CT/D2/A0/BI ωρ /D7/CT/CT/D2/A0/BJηπ /BC/D7/CT/CT/D2/A0/BKη/prime/B4/BL/BH/BK/B5π /D7/CT/CT/D2 /CP/BG /B4/BE/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CP/BG /B4/BE/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CP/BG /B4/BE/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BU/BT/C4/BW/C1 /BJ/BK /CB/C8/BX/BV ± /BD/BCπ−/D4→ /C3 /BC/CB /C3−/D4/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BV/C7/CA/BW/BX/C6 /BJ/BK /BV /C7/C5/BX/BZ /BC /BD/BHπ−/D4→ /BFπ /D2/A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD± /BC. /BE± /BC. /BE /BD. /BD± /BC. /BE± /BC. /BE/BD. /BD± /BC. /BE± /BC. /BE /BD. /BD± /BC. /BE± /BC. /BE/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ /BFπ /D4/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BW/C7/C6/CB/C3 /C7 /CE /BL/BI /BZ/BT/C5/BE /BC /BF/BKπ−/D4→ηπ /BC/D2/A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ωρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BD/BG/BH/CZ /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ωπ−π /BC/D4 /CP/BG /B4/BE/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CP/BG /B4/BE/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CP/BG /B4/BE/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/C4/CD /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BE /C5/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/CD/C6/BZ /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BD /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BY /C8/C4 /BU/BH/BD/BJ /BE/BI/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C1/CE /BT/C6/C7 /CE /BC/BD /C8/CA/C4 /BK/BI /BF/BL/BJ/BJ /BX/BA/C1/BA /C1/DA/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BX/C4/C1/C6 /BL/BL /C8 /BT/C6 /BI/BE /BG/BG/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BK/BJ/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BX /C8/C4 /BU/BG/BH/BE /BD/BK/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BW/C7/C6/CB/C3 /C7 /CE /BL/BI /C8 /BT/C6 /BH/BL /BL/BK/BE /CB/BA/CE/BA /BW/D3/D2/D7/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C1/BZ/C2/C8/BV/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BL /BD/BC/BE/BJ/BA/BV/C4/BX/C4/BT/C6/BW /BK/BE/BU /C6/C8 /BU/BE/BC/BK /BE/BE/BK /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5/BU/BT/C4/BW/C1 /BJ/BK /C8/C4 /BJ/BG/BU /BG/BD/BF /CA/BA /BU/CP/D0/CS/CX /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B5 /C2/C8/BV/C7/CA/BW/BX/C6 /BJ/BK/BV /C6/C8 /BU/BD/BF/BI /BJ/BJ /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW/CI/C1/BX/CA/BU/BT /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BE/BC/BC/BD /BT/BA/CA/BA /BW/DE/CX/CT/D6/CQ/CP /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /C6/C8 /BU/BD/BK/BF /BF/BG/BL /BT/BA /BW/CT/D0/CU/D3/D7/D7/CT /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BG /B7/B7/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /C5/BT/CB/CB /CU/BG /B4/BE/BC/BH/BC/B5 /C5/BT/CB/CB/CU/BG /B4/BE/BC/BH/BC/B5 /C5/BT/CB/CB /CU/BG /B4/BE/BC/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BD/BK± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BD/BK± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BD/BK± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BD/BK± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD/BL/BI/BC± /BD/BH /BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BE/BC/BC/BH± /BD/BC /BD/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BD/BL/BL/BK± /BD/BH /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BE/BC/BI/BC± /BE/BC /BT/C4/BW/BX /BL/BC /BZ/BT/C5/BE /BF/BKπ−/D4→ωω /D2/BE/BC/BF/BK± /BF/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π−/BE/BC/BK/BI± /BD/BH /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γπ /B7π−/BE/BC/BC/BC± /BI/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /D2 /BEη/BE/BC/BE/BC± /BE/BC /BG/BC/CZ /BE/BU/C1/C6/C7/C6 /BK/BG /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BEπ /BC/BE/BC/BD/BH± /BE/BK /BF/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BE/BC/BF/BD /B7/BE /BH − /BF/BI /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BE/BC/BE/BC± /BF/BC /BJ/BC/BC /BT/C8/BX/C4 /BJ/BH /C6/C1/BV/BX /BG/BCπ−/D4→ /D2 /BEπ /BC/BE/BC/BH/BC± /BE/BH /BU/C4/CD/C5 /BJ/BH /BT/CB/C8/C3 /BD/BK/BA/BGπ−/D4→ /D2/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BD/BK± /BI /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ηπ /BCπ /BC/B8π /BCπ /BC/B8 ηη /B8ηη/prime/B8ππ ∼ /BE/BC/BC/BC /BG/C5/BT/CA/CC/C1/C6 /BL/BK /CA/CE/CD/BX /C6 /C6→ππ ∼ /BE/BC/BD/BC /BH/C5/BT/CA/CC/C1/C6 /BL/BJ /CA/CE/CD/BX /C6/C6→ππ ∼ /BE/BC/BG/BC /BI/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BD/BL/BL/BC /BJ/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ/BD/BL/BJ/BK± /BH /BK/BT/C4/C8/BX/CA /BK/BC /BV/C6/CC/CA /BI/BEπ−/D4→ /C3 /B7/C3−/D2/BE/BC/BG/BC± /BD/BC /BK/CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2/BD/BL/BF/BH± /BD/BF /BK/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BEπ/BD/BL/BK/BK± /BJ /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /BU /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2/BD/BL/BE/BE± /BD/BG /BL/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /BV/C1/BU/CB /BE/BHπ−/D4→ /D4 /BFπ/BD/BY /D6/D3/D1 /D8/CW/CT /AC/D6/D7/D8 /C8/CF /BT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BE/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP/BA/BF/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA/BG/BX/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/CB/CX/D2/CV/D0/CT /CT/D2/CT/D6/CV/DD /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BT /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF/D8 /D3/CQ /CT/CX /D1 /D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BJ/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BU /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF/D8 /D3/CQ /CT/CX /D1 /D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BK/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT/B9/D4/CX/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA/BL/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA WEIGHTED AVERAGE 2018 ±11 (Error scaled by 2.1) BLUM 75 ASPK 1.6APEL 75 NICE 0.0ETKIN 82B MPS 0.2CASON 82 STRC 0.0BINON 84B GAM2 0.0ALDE 86D GAM4BALTRUSAIT... 87 MRK3 20.3AUGUSTIN 87 DM2 0.4ALDE 90 GAM2 4.3ALDE 98 GAM4 1.9BINON 05 GAMS 1.8AMELIN 06 VES 15.2χ2 45.6 (Confidence Level < 0.0001) 1900 1950 2000 2050 2100 2150 2200/CU/BG /B4/BE/BC/BH/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BG /B4/BE/BC/BH/BC/B5 /CF/C1/BW/CC/C0/CU/BG /B4/BE/BC/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BG /B4/BE/BC/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BJ± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BJ± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BJ± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BJ± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BE/BL/BC± /BE/BC /BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2/BF/BG/BC± /BK/BC /BD/BC/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BF/BL/BH± /BG/BC /BT/C4/BW/BX /BL/BK /BZ/BT/C5/BG /BD/BC/BCπ−/D4→π /BCπ /BC/D2/BD/BJ/BC± /BI/BC /BT/C4/BW/BX /BL/BC /BZ/BT/C5/BE /BF/BKπ−/D4→ωω /D2/BF/BC/BG± /BI/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π−/BE/BD/BC± /BI/BF /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γπ /B7π−/BG/BC/BC± /BD/BC/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /D2 /BEη /BI/BK/BJ /BI/BK/BJ/BI/BK/BJ /BI/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BG /B4/BE/BC/BH/BC/B5 /BE/BG/BC± /BG/BC /BG/BC/CZ /BD/BD/BU/C1/C6/C7/C6 /BK/BG /BU /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BEπ /BC/BD/BL/BC± /BD/BG /BW/BX/C6/C6/BX/CH /BK/BF /C4/BT/CB/CB /BD/BCπ /B7/D2/slashbigπ /B7/D4/BD/BK/BI /B7/BD /BC /BF − /BH/BK /BD/BE/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BF/BC/BH /B7 /BF/BI − /BD/BD/BL /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/BD/BK/BC± /BI/BC /BJ/BC/BC /BT/C8/BX/C4 /BJ/BH /C6/C1/BV/BX /BG/BCπ−/D4→ /D2 /BEπ /BC/BE/BE/BH /B7/BD /BE /BC − /BJ/BC /BU/C4/CD/C5 /BJ/BH /BT/CB/C8/C3 /BD/BK/BA/BGπ−/D4→ /D2/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BE± /BJ /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ηπ /BCπ /BC/B8π /BCπ /BC/B8 ηη /B8ηη/prime/B8ππ ∼ /BD/BJ/BC /BD/BF/C5/BT/CA/CC/C1/C6 /BL/BK /CA/CE/CD/BX /C6 /C6→ππ ∼ /BE/BC/BC /BD/BG/C5/BT/CA/CC/C1/C6 /BL/BJ /CA/CE/CD/BX /C6/C6→ππ ∼ /BI/BC /BD/BH/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BK/BC /BD/BI/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ/BE/BG/BF± /BD/BI /BD/BJ/BT/C4/C8/BX/CA /BK/BC /BV/C6/CC/CA /BI/BEπ−/D4→ /C3 /B7/C3−/D2/BD/BG/BC± /BD/BH /BD/BJ/CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2/BE/BI/BF± /BH/BJ /BD/BJ/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BEπ/BD/BC/BC± /BE/BK /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /BU /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2/BD/BC/BJ± /BH/BI /BD/BK/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /BV/C1/BU/CB /BE/BHπ−/D4→ /D4 /BFπ/BD/BC/BY /D6/D3/D1 /D8/CW/CT /AC/D6/D7/D8 /C8/CF /BT /D7/D3/D0/D9/D8/CX/D3/D2/BA/BD/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP/BA/BD/BE/BY /D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7π−→ /BEπ /BC/BA/BD/BF/BX/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BG/CB/CX/D2/CV/D0/CT /CT/D2/CT/D6/CV/DD /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BH/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BT /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP /BF /D8/D3 /CQ /CT /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BI/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BU /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA /CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI/DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP /BF /D8/D3 /CQ /CT /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD/D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BJ/C1 /B4 /C2 /C8/B5/BP /BC /B4 /BG /B7/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT/B9/D4/CX/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA/BD/BK/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA WEIGHTED AVERAGE 237±18 (Error scaled by 1.9) BLUM 75 ASPK 0.0APEL 75 NICE 0.9ETKIN 82B MPS 0.6CASON 82 STRC 0.3DENNEY 83 LASS 11.4BINON 84B GAM2 0.0ALDE 86D GAM4 2.7BALTRUSAIT... 87 MRK3 0.2AUGUSTIN 87 DM2 1.2ALDE 90 GAM2 1.3ALDE 98 GAM4 15.5BINON 05 GAMS 1.6AMELIN 06 VES 6.9χ2 42.7 (Confidence Level < 0.0001) 0 100 200 300 400 500 600 700/CU/BG /B4/BE/BC/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDωω /D7/CT/CT/D2/A0/BEππ /B4/BD/BJ. /BC± /BD. /BH/B5 /B1/A0/BF /C3 /C3 /B4 /BI. /BK /B7/BF. /BG − /BD. /BK /B5× /BD/BC− /BF/A0/BGηη /B4 /BE. /BD± /BC. /BK/B5× /BD/BC− /BF/A0/BH /BGπ /BC< /BD. /BE /B1/A0/BIγγ/A0/BJ /CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2 /CU/BG /B4/BE/BC/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BG /B4/BE/BC/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BG /B4/BE/BC/BH/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BI /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BI /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BI /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BL /BL/BH /BT/C4 /CC/C0/C7/BY/BY /BK/BH /BU /CC /BT/CB/CB γγ→ /C3 /C3π/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BI /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BI /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BI /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD /BL/BH /BD/BF± /BG /C7/BX/CB/CC /BL/BC /C2/BT/BW/BX /CT /B7/CT−→/CT /B7/CT−π /BCπ /BC /CU/BG /B4/BE/BC/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BG /B4/BE/BC/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BG /B4/BE/BC/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C5/BX/C4/C1/C6 /BC/BI /CE/BX/CB /BF/BIπ−/D4→ωω /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7/A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ωω/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BF /BD. /BH± /BC. /BF/BD. /BH± /BC. /BF /BD. /BH± /BC. /BF/BT/C4/BW/BX /BL/BC /BZ/BT/C5/BE /BF/BKπ−/D4→ωω /D2/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BC± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BC± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ/BC± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BC± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK± /BC. /BC/BF /BD/BL/BU/C1/C6/C7/C6 /BK/BF /BV /BZ/BT/C5/BE /BF/BKπ−/D4→ /D2 /BGγ/BC. /BD/BI± /BC. /BC/BF /BD/BL/BV/BT/CB/C7/C6 /BK/BE /CB/CC/CA/BV /BKπ /B7/D4→ /A1 /B7/B7π /BCπ /BC/BC. /BD/BJ± /BC. /BC/BE /BD/BL/BV/C7/CA/BW/BX/C6 /BJ/BL /C7/C5/BX/BZ /BD/BE/DF/BD/BH π−/D4→ /D2 /BEπ/BD/BL/BT/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT /D4/CX/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG /B7/BC. /BC/BE − /BC. /BC/BD /BC. /BC/BG /B7/BC. /BC/BE − /BC. /BC/BD /BC. /BC/BG /B7/BC. /BC/BE − /BC. /BC/BD /BC. /BC/BG /B7/BC. /BC/BE − /BC. /BC/BD /BX/CC/C3/C1/C6 /BK/BE /BU /C5/C8/CB /BE/BFπ−/D4→ /D2 /BE /C3 /BC/CB/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD± /BC. /BK /BE. /BD± /BC. /BK/BE. /BD± /BC. /BK /BE. /BD± /BC. /BK/BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /D2 /BGγ/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BGπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BE< /BC. /BC/BD/BE< /BC. /BC/BD/BE< /BC. /BC/BD/BE/BT/C4/BW/BX /BK/BJ /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BGπ /BC/D2/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 /CU/BG /B4/BE/BC/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BG /B4/BE/BC/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BG /B4/BE/BC/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BC/BI /C8 /BT/C6 /BI/BL /BI/BL/BC /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BJ/BD/BH/BA/BU/C1/C6/C7/C6 /BC/BH /C8 /BT/C6 /BI/BK /BL/BI/BC /BY/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BL/BL/BK/BA/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BY /C8/C4 /BU/BG/BK/BG /BD/BL/BK /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BL/BK /BX/C8/C2 /BT/BF /BF/BI/BD /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/BG /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8 /BT/C6 /BI/BE /BG/BC/BH /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BG/BG/BI/BA/C5/BT/CA/CC/C1/C6 /BL/BK /C8/CA /BV/BH/BJ /BF/BG/BL/BE /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA/C5/BT/CA/CC/C1/C6 /BL/BJ /C8/CA /BV/BH/BI /BD/BD/BD/BG /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BZ/BA/BV/BA /C7/CP/CS/CT/D7 /B4/C4/C7/CD/BV/B8 /BT/BT/CA/C0/B5/C3/C4/C7/BX/CC /BL/BI /C8/CA /BW/BH/BF /BI/BD/BE/BC /CF/BA/C5/BA /C3/D0/D3 /CT/D8/B8 /BY/BA /C5/DD/CW/D6/CT/D6 /B4/CA/CD/CC/BZ/B8 /C6/C7/CA/BW/B5/C7 /BT/C3/BW/BX/C6 /BL/BG /C6/C8 /BT/BH/BJ/BG /BJ/BF/BD /C5/BA/C6/BA /C7/CP/CZ/CS/CT/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/BT/C4/BW/BX /BL/BC /C8/C4 /BU/BE/BG/BD /BI/BC/BC /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B7/B5/C7/BX/CB/CC /BL/BC /CI/C8/C0/CH /BV/BG/BJ /BF/BG/BF /CC/BA /C7/CT/D7/D8 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BK/BJ /C8/C4 /BU/BD/BL/BK /BE/BK/BI /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/C4/BT/C6/C4/B8 /BU/CA/CD/CG/B8 /CB/BX/CA/C8 /B8 /C4/BT/C8/C8/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /CI/C8/C0/CH /BV/BF/BI /BF/BI/BL /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/C4/BT/C4/C7/B8 /BV/C4/BX/CA/B8 /BY/CA/BT/CB/B7/B5/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C8/CA /BW/BF/BH /BE/BC/BJ/BJ /CA/BA/C5/BA /BU/CP/D0/D8/D6/D9/D7/CP/CX/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BW/BX /BK/BI/BW /C6/C8 /BU/BE/BI/BL /BG/BK/BH /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /C4/BT/C8/C8 /B8/CB /BX /CA /C8 /B8 /BV/BX/CA/C6/B7/B5/BT/C4 /CC/C0/C7/BY/BY /BK/BH/BU /CI/C8/C0/CH /BV/BE/BL /BD/BK/BL /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/C6/C7/C6 /BK/BG/BU /C4/C6/BV /BF/BL /BG/BD /BY/BA/BZ/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C8/C8/B5/BU/C1/C6/C7/C6 /BK/BF/BV /CB/C2/C6/C8 /BF/BK /BJ/BE/BF /BY/BA/BZ/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/CA/CD/CG/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BK /BD/BD/BL/BL/BA/BW/BX/C6/C6/BX/CH /BK/BF /C8/CA /BW/BE/BK /BE/BJ/BE/BI /BW/BA/C4/BA /BW/CT/D2/D2/CT/DD /CT/D8 /CP/D0/BA /B4/C1/C7 /CF /BT/B8 /C5/C1/BV/C0/B5/BV/BT/CB/C7/C6 /BK/BE /C8/CA/C4 /BG/BK /BD/BF/BD/BI /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BX/CC/C3/C1/C6 /BK/BE/BU /C8/CA /BW/BE/BH /BD/BJ/BK/BI /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CC/CD/BY/CC/CB/B8 /CE /BT/C6/BW/B5/BT/C4/C8/BX/CA /BK/BC /C8/C4 /BL/BG/BU /BG/BE/BE /BU/BA /BT/D0/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BC/BH /C5/BA /CA/D3/DE/CP/D2/D7/CZ /CP /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /BV/BX/CA/C6/B5/BV/C7/CA/BW/BX/C6 /BJ/BL /C6/C8 /BU/BD/BH/BJ /BE/BH/BC /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /CA/C0/BX/C4/B8 /CC/BX/C4/BT/B7/B5 /C2/C8/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL/BU /C6/C8 /BU/BD/BH/BG /BF/BK/BD /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C7/C6/C6/B8 /BV/BX/CA/C6/B7/B5/BT/C6/CC/C1/C8/C7 /CE /BJ/BJ /C6/C8 /BU/BD/BD/BL /BG/BH /CH/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BZ/BX/CE /BT/B5/BT/C8/BX/C4 /BJ/BH /C8/C4 /BH/BJ/BU /BF/BL/BK /CF/BA/BW/BA /BT/D4 /CT/D0 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4/C3/B8 /C3/BT/CA/C4/BX/B8 /C8/C1/CB/BT/B8 /CB/BX/CA/C8/B7/B5 /C2/C8/BU/C4/CD/C5 /BJ/BH /C8/C4 /BH/BJ/BU /BG/BC/BF /CF/BA /BU/D0/D9/D1 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C5/C8/C1/C5/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CD/BZ/BZ /BC/BJ /BX/C8/C2 /BV/BH/BE /BH/BH /BW/BA /BU/D9/CV/CV/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BJ /CB/C8/BW /BG/BE /BD/BD/BJ /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BH/BF /BF/BE/BF/BA/BV/BT/CB/C7/C6 /BK/BF /C8/CA /BW/BE/BK /BD/BH/BK/BI /C6/BA/C5/BA /BV/CP/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C6/BW /BT/C5/B8 /BT/C6/C4/B5/BZ/C7/CC/CC/BX/CB/C5/BT/C6 /BK/BC /C8/CA /BW/BE/BE /BD/BH/BC/BF /CB/BA/CA/BA /BZ/D3/D8/D8/CT/D7/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/CB/CH/CA/BT/B8 /BU/CA/BT/C6/B8 /BU/C6/C4/B7/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5/CF /BT /BZ/C6/BX/CA /BJ/BG /C4/D3/D2/CS/D3/D2 /BV/D3/D2/CU/BA /BE/BE /BJ /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /BI/BK/BK /BI/BK/BK/BI/BK/BK /BI/BK/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 π/BE /B4/BE/BD/BC/BC/B5 /B8 /CU/BC /B4/BE/BD/BC/BC/B5 /B8 /CU/BE /B4/BE/BD/BH/BC/B5 π/BE /B4/BE/BD/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD−/B4/BE− /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA π/BE /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CBπ/BE /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CBπ/BE /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CBπ/BE /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BL/BC± /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BL/BC± /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BL/BC± /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BL/BC± /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BL/BC± /BF/BC /BD/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB /BF/BIπ−/BT→ π /B7π−π−/BT/BE/BD/BC/BC± /BD/BH/BC /BE/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4→ /BFπ /CG/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BE− /B7/CU/BE /B4/BD/BE/BJ/BC/B5 π /B8/B4ππ /B5/D7π /DB /CP/DA/CT/D7/BA/BE/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA π/BE /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0π/BE /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BE/BH± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BE/BH± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BE/BH± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BE/BH± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BE /BA/BH/BE/BC± /BD/BC/BC /BF/BT/C5/BX/C4/C1/C6 /BL/BH /BU /CE/BX/CB /BF/BIπ−/BT→ π /B7π−π−/BT/BI/BH/BD± /BH/BC /BG/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4→ /BFπ /CG/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /C2 /C8/BV/BP/BE− /B7/CU/BE /B4/BD/BE/BJ/BC/B5 π /B8/B4ππ /B5/D7π /DB /CP/DA/CT/D7/BA/BG/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA π/BE /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB π/BE /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BFπ /D7/CT/CT/D2/A0/BEρπ /D7/CT/CT/D2/A0/BF /CU/BE /B4/BD/BE/BJ/BC/B5 π /D7/CT/CT/D2/A0/BG /B4ππ /B5/D7π /D7/CT/CT/D2 π/BE /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BE /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BE /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB π/BE /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig ρπ/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL± /BC. /BC/BH /BC. /BD/BL± /BC. /BC/BH/BC. /BD/BL± /BC. /BC/BH /BC. /BD/BL± /BC. /BC/BH /BH/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BC/BL /BC. /BF/BI± /BC. /BC/BL/BC. /BF/BI± /BC. /BC/BL /BC. /BF/BI± /BC. /BC/BL /BH/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4/A0/parenleftbig/B4ππ /B5/D7π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/B4ππ /B5/D7π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/B4ππ /B5/D7π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/B4ππ /B5/D7π/parenrightbig/BB/A0/parenleftbig/BFπ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH± /BC. /BC/BJ /BC. /BG/BH± /BC. /BC/BJ/BC. /BG/BH± /BC. /BC/BJ /BC. /BG/BH± /BC. /BC/BJ /BH/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BE/BD/BC/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BE/BD/BC/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BE/BD/BC/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CAπ/BE /B4/BE/BD/BC/BC/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BE/BF /BC. /BF/BL± /BC. /BE/BF/BC. /BF/BL± /BC. /BE/BF /BC. /BF/BL± /BC. /BE/BF /BH/BW /BT /CD/C5 /BK/BD /BU /BV/C6/CC/CA /BI/BF/B8/BL/BG π−/D4/BH/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8 /D8/D3 /CU/D3/D9/D6 /BE−/BC /B7/DB /CP/DA/CT/D7/BA π/BE /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBπ/BE /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BL/BH/BU /C8/C4 /BU/BF/BH/BI /BH/BL/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /CC/BU/C1/C4/B5/BW /BT /CD/C5 /BK/BD/BU /C6/C8 /BU/BD/BK/BE /BE/BI/BL /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5 /CU/BC /B4/BE/BD/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CU/BC /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BC/BF± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BD/BC/BF± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BD/BC/BF± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BD/BC/BF± /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BD/BC/BE± /BD/BF /BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ηπ /BCπ /BC/B8π /BCπ /BC/B8 ηη /B8ηη/prime/B8π /B7π−/BE/BC/BL/BC± /BF/BC /BU/BT/C1 /BC/BC /BT /BU/BX/CB /C2/ψ→γ /B4π /B7π−π /B7π−/B5/BE/BD/BC/BH± /BD/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /C3 /CB/C8/BX/BV /BC. /BI/DF/BD. /BL/BG /D4/D4→ηη /B8ηη/prime ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BC/BH± /BK /BK/BC/CZ /BE/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC ∼ /BE/BD/BC/BG /BU/CD/BZ/BZ /BL/BH /C2/ψ→γπ /B7π−π /B7π−/BD/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BU /BA /BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BC /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BL± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BL± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BL± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BL± /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BD± /BE/BL /BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ηπ /BCπ /BC/B8π /BCπ /BC/B8 ηη /B8ηη/prime/B8π /B7π−/BF/BF/BC± /BD/BC/BC /BU/BT/C1 /BC/BC /BT /BU/BX/CB /C2/ψ→γ /B4π /B7π−π /B7π−/B5/BE/BC/BC± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /C3 /CB/C8/BX/BV /BC. /BI/DF/BD. /BL/BG /D4/D4→ηη /B8ηη/prime ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BF/BI± /BD/BG /BK/BC/CZ /BG/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC ∼ /BE/BC/BF /BU/CD/BZ/BZ /BL/BH /C2/ψ→γπ /B7π−π /B7π−/BF/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CS/CP/D8/CP /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BU /BA /BG/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BC /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/BU /C6/C8 /BT/BI/BI/BE /BF/BD/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/C1 /BC/BC/BT /C8/C4 /BU/BG/BJ/BE /BE/BC/BJ /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/C3 /C8/C4 /BU/BG/BI/BK /BF/BC/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/CD/BZ/BZ /BL/BH /C8/C4 /BU/BF/BH/BF /BF/BJ/BK /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C8/C6/C8/C1/B8 /CF /BT/CB/C0/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /CE/C1/C2/BT/C6/BW/BX /BC/BH /C8/CA /BW/BJ/BE /BC/BF/BG/BC/BE/BH /C2/BA /CE/CX/CY/CP/D2/CS/CT/B8 /BT/BA /CE /CP/D0/CP /D6/CR/CT/B8 /BY/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE /CU/BE /B4/BE/BD/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /DB /CP/D7 /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /CR/CP/D0/D0/CT/CS /CC/BC /BA /CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5 /CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5/CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5 /CU/BE /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BH/BI± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BI± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BH/BI± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BI± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D8 /CW /CX /D7/D3 /D2 /CT /BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BJ/BC± /BI /BK/BC/CZ /BD/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BD/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA ηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BE/BD/BH/BJ± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BJ± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BH/BJ± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BJ± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BH/BD± /BD/BI /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BE/BD/BJ/BH± /BE/BC /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BW /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη /B8/BG/BH/BC /D4/D4→ /D4/D4 /BEη/BE/BD/BF/BC± /BF/BH /CB/C1/C6/BZ/C7 /CE/CB/C3/C1 /BL/BG /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4 /BEη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BG/BC± /BF/BC /BE/BT/BU/BX/C4/BX /BL/BL /BU /BV/BU/BT/CA/D7/CT/CT/D2 /BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BU /CB/C8/BX/BV /BD. /BF/BH/DF /BD. /BL/BG /D4/D4→ηηπ /BC/BE/BD/BC/BH± /BD/BC /BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /C3 /CA/CE/CD/BX /BC. /BI/DF/BD. /BL/BG /D4/D4→ηη /B8ηη/prime/BE/BD/BC/BG± /BE/BC /BG/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BE/CB/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BF/C2 /C8/BV/BP/BC /B7/B7/BA/BG/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BA ηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BE/BD/BF/BH± /BE/BC± /BG/BH /BE/BD/BF/BH± /BE/BC± /BG/BH/BE/BD/BF/BH± /BE/BC± /BG/BH /BE/BD/BF/BH± /BE/BC± /BG/BH/BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→η /BFπ /BC /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BE/BE/BI /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BC/BL/BC /BH/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BE/BD/BE/BC /BI/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BE/BD/BJ/BC /BJ/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BD/BH/BC /BJ/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BE/BD/BH/BC /BK/BW/CD/C4/CD/BW/BX /BJ/BK /BU /C7/CB/C8/C3 /BD/DF/BE /D4/D4→π /BCπ /BC/BH/C7 /BT/C3/BW/BX/C6 /BL/BG /D1/CP/CZ /CT/D7 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BX/BT/CA /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /D9/D7/CX/D2/CV /CP /D1/CT/D8/CW/D3 /CS/CQ/CP/D7/CT/CS /D3/D2 /BU/CP /D6/D6/CT/D0/CT/D8 /DE/CT/D6/D3/D7/BA /CC/CW/CX/D7 /CX/D7 /D7/D3/D0/D9/D8/CX/D3/D2 /BT/BA /CC/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C0/BT/CB/BT/C6 /BL/BG /CX/D2/CR/D0/D9/CS/CT/D7/CT/CP /D6/D0/CX/CT/D6 /CS/CP/D8/CP /CP/D7 /DB /CT/D0/D0/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /CS/CP/D8/CP /CR/CP/D2 /CQ /CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CT/CS /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /D8/D3 /DB /CT/D6/D7 /D3/CU/D2/CT/CP /D6/D0/DD /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /D3/D2 /D8/CW/CT /D0/CT/CP/CS/CX/D2/CV /CA/CT/CV/CV/CT /D8/D6/CP/CY/CT/CR/D8/D3 /D6/DD /BA /CB/CT/CT /CP/D0/D7/D3 /C3/C4/C7/BX/CC /BL/BI /CP/D2/CS/C5/BT/CA/CC/C1/C6 /BL/BJ /DB/CW/D3 /D1/CP/CZ /CT /D6/CT/D0/CP/D8/CT/CS /CP/D2/CP/D0/DD/D7/CT/D7/BA/BI/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BU /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D3/D2 /D4/D4→ππ /BA/BJ/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BE /B7/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BK/C1 /BZ/B4 /C2 /C8/B5/BP /BC /B7/B4/BE /B7/B5 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /BI/BK/BL /BI/BK/BL/BI/BK/BL /BI/BK/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BE/BD/BH/BC/B5 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BF/BL /B7 /BK − /BL /BL/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BJ /CB/C8/BX/BV /BC/BA/BI/B9/BE/BA/BG /D4/D4→ /C3 /BC/CB /C3 /BC/CB ∼ /BE/BD/BL/BC /BL/BV/CD/CC/CC/CB /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BL/BJ/DF /BF /D4/D4→ /C6/C6/BE/BD/BH/BH± /BD/BH /BL, /BD/BC/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BE/BD/BL/BF± /BE /BL, /BD/BD/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BL/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BD/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BD/CA/CT/CU/CT/D6/D6/CT/CS /D8/D3 /CP/D7 /CC /D3 /D6 /CC /D6/CT/CV/CX/D3/D2 /CQ /DD /BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF/BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE/BC/BC± /BD/BF /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BD/BH/BC± /BE/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−/BE/BD/BF/BC± /BF/BH /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3− /CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5 /CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5/CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5 /CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA /BX/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BE± /BD/BD /BK/BC/CZ /BD/BE/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BD/BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA WEIGHTED AVERAGE 167±30 (Error scaled by 1.5) ADOMEIT 96 CBAR 2.6SINGOVSKI 94 GAM4 1.5PROKOSHKIN 95D GAM4 0.2BARBERIS 00E 2.6χ2 7.0 (Confidence Level = 0.073) 0 100 200 300 400 500 600/CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 /BV/C7/C5/BU/C1/C6/BX/BW /C5/C7/BW/BX/CB /B4/C5/CT/CE/B5 ηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BXηη /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BH/BE± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BE± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BE± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BK/BC± /BJ/BC /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7/BD/BH/BC± /BF/BH /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BW /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη /B8/BG/BH/BC /D4/D4→ /D4/D4 /BEη/BD/BF/BC± /BF/BC /CB/C1/C6/BZ/C7 /CE/CB/C3/C1 /BL/BG /BZ/BT/C5/BG /BG/BH/BC /D4/D4→ /D4/D4 /BEη ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BD/BC± /BH/BC /BD/BF/BT/BU/BX/C4/BX /BL/BL /BU /BV/BU/BT/CA/D7/CT/CT/D2 /BD/BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BU /CB/C8/BX/BV /BD. /BF/BH/DF /BD. /BL/BG /D4/D4→ηηπ /BC/BE/BC/BC± /BE/BH /BD/BH/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /C3 /CA/CE/CD/BX /BC. /BI/DF/BD. /BL/BG /D4/D4→ηη /B8ηη/prime/BE/BC/BF± /BD/BC /BD/BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BV /BX/BJ/BI/BC /D4/D4→π /BCηη→ /BIγ/BD/BF/CB/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BD/BG/C2 /C8/BV/BP/BC /B7/B7/BD/BH/C8/CF /BT /CV/CX/DA/CT/D7 /C2 /C8/BV/BP/BC /B7/B7/BA/BD/BI/C6/D3 /C2 /C8/BV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/BAWEIGHTED AVERAGE 152±30 (Error scaled by 1.4) SINGOVSKI 94 GAM4 0.5PROKOSHKIN 95D GAM4 0.0BARBERIS 00E 3.3χ2 3.9 (Confidence Level = 0.143) 0 100 200 300 400 500 600/CU/BE /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/B8 ηη /C5/C7/BW/BX /B4/C5/CT/CE/B5 ηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BXηππ /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BE/BH/BC± /BE/BH± /BG/BH /BE/BH/BC± /BE/BH± /BG/BH/BE/BH/BC± /BE/BH± /BG/BH /BE/BH/BC± /BE/BH± /BG/BH/BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BC /BD/BA/BL/BG /D4/D4→η /BFπ /BC /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BE/BI /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BJ/BC /BD/BJ/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BE/BH/BC /BD/BK/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BH/BC /BD/BK/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BE/BH/BC /BD/BL/BW/CD/C4/CD/BW/BX /BJ/BK /BU /C7/CB/C8/C3 /BD/DF/BE /D4/D4→π /BCπ /BC/BD/BJ/CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI /DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF /D8 /D3/CQ /CT/CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BK/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BE /B7/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BD/BL/C1 /BZ/B4 /C2 /C8/B5/BP /BC /B7/B4/BE /B7/B5 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /B8 /C6/C6 /D3 /D6 /C3/C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BI /B7/BF /BD − /BD/BI /BE/BC/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BJ /CB/C8/BX/BV /BC/BA/BI/B9/BE/BA/BG /D4/D4→ /C3 /BC/CB /C3 /BC/CB/BD/BF/BH± /BJ/BH /BE/BD, /BE/BE/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF /BE/BA/BG /D4/D4→ /D4/D4/BL/BK± /BK /BE/BE/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BE/BC/C1/D7/D3/D7/D4/CX/D2 /BC /CP/D2/CS /BE /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BE/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BE/BE/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/C3 /C3 /C5/C7/BW/BX /C3 /C3 /C5/C7/BW/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BD± /BI/BE /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BH/BC± /BF/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−/BE/BJ/BC± /BH/BC /BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/D7 /D4/CU /C3 /B7/C3− /CU/BE /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ/A0/BEηη /D7/CT/CT/D2/A0/BF /C3 /C3 /D7/CT/CT/D2/A0/BG /CU/BE /B4/BD/BE/BJ/BC/B5 η /D7/CT/CT/D2/A0/BH /CP/BE /B4/BD/BF/BE/BC/B5 π /D7/CT/CT/D2 /CU/BE /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/C3 /C3/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BK± /BC. /BE/BF /BD. /BE/BK± /BC. /BE/BF/BD. /BE/BK± /BC. /BE/BF /BD. /BE/BK± /BC. /BE/BF/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BX /BG/BH/BC /D4/D4→ /D4/CUηη /D4/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD /BL/BH /BE/BF/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BW /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη /B8/BG/BH/BC /D4/D4→ /D4/D4 /BEη/BE/BF/CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL /BW /BA /BI/BL/BC /BI/BL/BC/BI/BL/BC /BI/BL/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BE/BD/BH/BC/B5 /B8ρ /B4/BE/BD/BH/BC/B5 /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig ηη/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BF /BL/BH /BE/BG/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH /BW /BZ/BT/C5/BG /BF/BC/BCπ−/C6→π−/C6 /BEη /B8/BG/BH/BC /D4/D4→ /D4/D4 /BEη/BE/BG/BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP π /BCπ /BC/BBηη /D0/CX/D1/CX/D8/BA/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 π/parenrightbig/A0/BG /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BL± /BC. /BD/BD /BC. /BJ/BL± /BC. /BD/BD/BC. /BJ/BL± /BC. /BD/BD /BC. /BJ/BL± /BC. /BD/BD /BE/BH/BT/BW/C7/C5/BX/C1/CC /BL/BI /BV/BU/BT/CA /BD/BA/BL/BG /D4/D4→η /BFπ /BC/BE/BH/CD/D7/CX/D2/CV /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 →ηπ /B5/BP /BC. /BD/BG/BH /CU/BE /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /C8 /BT/C6 /BI/BL /BG/BL/BF /CE/BA/CE/BA /CE/D0/CP/CS/CX/D1/CX/D6/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /C5/D3/D7/CR/D3 /DB/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BH/BD/BH/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BX /C8/C4 /BU/BI/BC/BF /BD/BF/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BX /C8/C4 /BU/BG/BJ/BL /BH/BL /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/C4/BX /BL/BL/BU /BX/C8/C2 /BV/BK /BI/BJ /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BU /C8/C4 /BU/BG/BG/BL /BD/BH/BG /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/C3 /C8/C4 /BU/BG/BI/BK /BF/BC/BL /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BL /C8/C4 /BU/BG/BH/BF /BF/BC/BH /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BJ /C8/CA /BW/BH/BI /BF/BK/BC/BF /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/C4/BX/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/CA/CC/C1/C6 /BL/BJ /C8/CA /BV/BH/BI /BD/BD/BD/BG /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BZ/BA/BV/BA /C7/CP/CS/CT/D7 /B4/C4/C7/CD/BV/B8 /BT/BT/CA/C0/B5/BT/BW/C7/C5/BX/C1/CC /BL/BI /CI/C8/C0/CH /BV/BJ/BD /BE/BE/BJ /C2/BA /BT/CS/D3/D1/CT/CX/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C4/C7/BX/CC /BL/BI /C8/CA /BW/BH/BF /BI/BD/BE/BC /CF/BA/C5/BA /C3/D0/D3 /CT/D8/B8 /BY/BA /C5/DD/CW/D6/CT/D6 /B4/CA/CD/CC/BZ/B8 /C6/C7/CA/BW/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH/BW /CB/C8/BW /BG/BC /BG/BL/BH /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2 /B4/CB/BX/CA/C8/B5 /C1/BZ/C2/C8/BV/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /BW /BT/C6/CB /BF/BG/BG /BG/BI/BL/BA/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/C7 /BT/C3/BW/BX/C6 /BL/BG /C6/C8 /BT/BH/BJ/BG /BJ/BF/BD /C5/BA/C6/BA /C7/CP/CZ/CS/CT/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/CB/C1/C6/BZ/C7 /CE/CB/C3/C1 /BL/BG /C6/BV /BD/BC/BJ/BT /BD/BL/BD/BD /BT/BA/CE/BA /CB/CX/D2/CV/D3/DA/D7/CZ/DD /B4/CB/BX/CA/C8/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF/BV /C8/C4 /BU/BF/BC/BJ /BF/BL/BG /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BL/BW /C8/C4 /BU/BE/BE/BJ /BD/BK/BI /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV/B8 /C5/BA /BU/CT/D2/CP /DD /D3/D9/D2 /B4/BT /CC/C0/CD/B8 /BU/BT/CA/C1/B8 /BU/C1/CA/C5/B7/B5/C5/BT/CA/CC/C1/C6 /BK/BC/BU /C6/C8 /BU/BD/BJ/BI /BF/BH/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BW/BA /C5/D3 /D6/CV/CP/D2 /B4/C4/C7/CD/BV/B8 /CA/C0/BX/C4/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BK/BC/BV /C6/C8 /BU/BD/BI/BL /BE/BD/BI /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5 /C2/C8/BV/CD/CC/CC/CB /BJ/BK/BU /C8/CA /BW/BD/BJ /BD/BI /BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /CF/C1/CB/BV/B5/BW/CD/C4/CD/BW/BX /BJ/BK/BU /C8/C4 /BJ/BL/BU /BF/BF/BH /CA/BA/CB/BA /BW/D9/D0/D9/CS/CT /CT/D8 /CP/D0/BA /B4/BU/CA/C7 /CF/B8 /C5/C1/CC/B8 /BU/BT/CA/C1/B5 /C2/C8/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /C8/C4 /BJ/BD/BU /BG/BI/BC /C5/BA /BV/D3/D9/D4/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /C8/CA/C4 /BF/BC /BH/BD/BD /C2/BA /BT/D0/D7/D4 /CT/CR/D8/D3 /D6 /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CD/C8/C6/C2/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5/BY/C1/BX/C4/BW/CB /BJ/BD /C8/CA/C4 /BE/BJ /BD/BJ/BG/BL /CC/BA /BY/CX/CT/D0/CS/D7 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C7 /CG/BY/B5/CH/C7/C0 /BJ/BD /C8/CA/C4 /BE/BI /BL/BE/BE /C2/BA/C3/BA /CH /D3/CW /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /BU/C6/C4/B8 /CA/C7/BV/C0/B5 ρ /B4/BE/BD/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BD−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /DB /CP/D7 /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /CR/CP/D0/D0/CT/CS /CC/BD /B4/BE/BD/BL/BC/B5 /BA ρ /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CBρ /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CBρ /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CBρ /B4/BE/BD/BH/BC/B5 /C5/BT/CB/CB/CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW /CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW/CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW /CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BG/BL± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BG/BL± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BG/BL± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BG/BL± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D7 /D8/CW/CX/D7 /D3/D2/CT/BA /BE/BD/BH/BC± /BG/BC± /BH/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−γ/BE/BD/BH/BF± /BF/BJ /BU/C1/BT /BZ/C1/C6/C1 /BL/BD /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8 /C3 /B7/C3−/BE/BD/BD/BC± /BH/BC /BD/BV/C4/BX/BZ/BZ /BL/BC /CA/CE/CD/BX /CT /B7/CT−→ /BF/B4π /B7π−/B5/B8 /BE/B4π /B7π−π /BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BL/BC± /BK/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→η/primeπ /B7π−γ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BD/BL/BD /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BD/BL/BK/BK /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BC/BJ/BC /BE/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BE/BD/BJ/BC /BF/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BD/BC/BC /BF/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BD/BC± /BF/BH /BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8ωηπ /BC/B8π /B7π− ∼ /BE/BD/BL/BC /BH/BV/CD/CC/CC/CB /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BL/BJ/DF /BF /D4/D4→ /C6/C6/BE/BD/BH/BH± /BD/BH /BH, /BI/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BE/BD/BL/BF± /BE /BH, /BJ/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BE/BD/BL/BC± /BD/BC /BK/BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /D4/C6 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BE/BD/BH/BH± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BH± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BH/BH± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BH/BH± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BG/BC± /BF/BC /BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ωπ /BC/D2/BE/BD/BJ/BC± /BF/BC /BT/C4/BW/BX /BL/BE /BV /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ωπ /BC/D2 /BD/C1/D2/CR/D0/D9/CS/CT/D7 /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH/BA/BE/CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI /DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF /D8 /D3/CQ /CT/CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/BA/BF/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BD−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BH/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/CA/CT/CU/CT/D6/D6/CT/CS /D8/D3 /CP/D7 /CC /D3 /D6 /CC /D6/CT/CV/CX/D3/D2 /CQ /DD /BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF/BA/BK/CB/CT/CT/D2 /CP/D7 /CQ/D9/D1/D4 /CX/D2 /C1 /BP /BD /D7/D8/CP/D8/CT/BA /CB/CT/CT /CP/D0/D7/D3 /BV/C7/C7/C8/BX/CA /BI/BK/BA /C8/BX/BT/CB/C4/BX/BX /BJ/BH /CR/D3/D2/AC/D6/D1 /D4/D4 /D6/CT/D7/D9/D0/D8/D7/D3/CU /BT/BU/CA/BT/C5/CB /BJ/BC/B8 /D2/D3 /D2/CP /D6/D6/D3 /DB /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA ρ /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0ρ /B4/BE/BD/BH/BC/B5 /CF/C1/BW/CC/C0/CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW /CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW/CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW /CT /B7/CT−/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BL± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BL± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BH/BL± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BL± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D7 /D8/CW/CX/D7 /D3/D2/CT/BA /BF/BH/BC± /BG/BC± /BH/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−γ/BF/BK/BL± /BJ/BL /BU/C1/BT /BZ/C1/C6/C1 /BL/BD /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/B8 /C3 /B7/C3−/BG/BD/BC± /BD/BC/BC /BL/BV/C4/BX/BZ/BZ /BL/BC /CA/CE/CD/BX /CT /B7/CT−→ /BF/B4π /B7π−/B5/B8 /BE/B4π /B7π−π /BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BD/BC± /BD/BG/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→η/primeπ /B7π−γ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ /D4/D4→ππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BL/BI /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BG/BG /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BG/BC /BD/BC/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ππ ∼ /BE/BH/BC /BD/BD/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BC/BC /BD/BD/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC± /BH/BC /BD/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8ωηπ /BC/B8π /B7π−/BD/BF/BH± /BJ/BH /BD/BF, /BD/BG/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BL/BK± /BK /BD/BG/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0 ∼ /BK/BH /BD/BH/BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /D4/C6 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BF/BE/BC± /BJ/BC /BF/BE/BC± /BJ/BC/BF/BE/BC± /BJ/BC /BF/BE/BC± /BJ/BC/BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ωπ /BC/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BF/BC/BC /BT/C4/BW/BX /BL/BE /BV /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ωπ /BC/D2/BL/C1/D2/CR/D0/D9/CS/CT/D7 /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH/BA/BD/BC/CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI /DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF /D8 /D3/CQ /CT/CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BD/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BD−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BD/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BD/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BG/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BD/BH/CB/CT/CT/D2 /CP/D7 /CQ/D9/D1/D4 /CX/D2 /C1 /BP /BD /D7/D8/CP/D8/CT/BA /CB/CT/CT /CP/D0/D7/D3 /BV/C7/C7/C8/BX/CA /BI/BK/BA /C8/BX/BT/CB/C4/BX/BX /BJ/BH /CR/D3/D2/AC/D6/D1 /D4/D4 /D6/CT/D7/D9/D0/D8/D7/D3/CU /BT/BU/CA/BT/C5/CB /BJ/BC/B8 /D2/D3 /D2/CP /D6/D6/D3 /DB /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA ρ /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ρ /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/A0/BEπ /B7π−/D7/CT/CT/D2/A0/BF /C3 /B7/C3−/D7/CT/CT/D2/A0/BG /BF/B4π /B7π−/B5 /D7/CT/CT/D2/A0/BH /BE/B4π /B7π−π /BC/B5 /D7/CT/CT/D2/A0/BIη/primeπ /B7π−/D7/CT/CT/D2/A0/BJ /CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−/D7/CT/CT/D2/A0/BKωπ /BC/D7/CT/CT/D2/A0/BLωπ /BCη /D7/CT/CT/D2/A0/BD/BC /D4 /D4 ρ /B4/BE/BD/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BE/BD/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BE/BD/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 ρ /B4/BE/BD/BH/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BD /BB/A0 /BE/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BD /BB/A0 /BE/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BD /BB/A0 /BE/A0/parenleftbig/CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BJ /A0/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD± /BC. /BI± /BC. /BH /BF. /BD± /BC. /BI± /BC. /BH/BF. /BD± /BC. /BI± /BC. /BH /BF. /BD± /BC. /BI± /BC. /BH /BD/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /CU/BD /B4/BD/BE/BK/BH/B5 π /B7π−γ/BD/BI/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT /D3/CU /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA /A0/parenleftbig η/primeπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BD /BB/A0 /BE/A0/parenleftbig η/primeπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BD /BB/A0 /BE/A0/parenleftbig η/primeπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BD /BB/A0 /BE/A0/parenleftbig η/primeπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BL± /BD. /BL /BD/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→η/primeπ /B7π−γ/BD/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT /D3/CU /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /D4 /CT/CP/CZ/BA /BI/BL/BD /BI/BL/BD/BI/BL/BD /BI/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ /B4/BE/BD/BH/BC/B5 /B8φ /B4/BE/BD/BJ/BC/B5 /B8 /CU/BC /B4/BE/BE/BC/BC/B5 ρ /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/BT /CD /C8/CA /BW/BJ/BI /BC/BL/BE/BC/BC/BH /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /C8/C4 /BU/BH/BG/BE /BK /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BW /C8/C4 /BU/BH/BC/BK /BI /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BX /C8/C4 /BU/BH/BD/BF /BE/BK/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C3/C4/C7/BX/CC /BL/BI /C8/CA /BW/BH/BF /BI/BD/BE/BC /CF/BA/C5/BA /C3/D0/D3 /CT/D8/B8 /BY/BA /C5/DD/CW/D6/CT/D6 /B4/CA/CD/CC/BZ/B8 /C6/C7/CA/BW/B5/BT/C4/BW/BX /BL/BH /CI/C8/C0/CH /BV/BI/BI /BF/BJ/BL /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/C7 /BT/C3/BW/BX/C6 /BL/BG /C6/C8 /BT/BH/BJ/BG /BJ/BF/BD /C5/BA/C6/BA /C7/CP/CZ/CS/CT/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/BT/C4/BW/BX /BL/BE/BV /CI/C8/C0/CH /BV/BH/BG /BH/BH/BF /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/BZ/B8 /CB/BX/CA/C8 /B8 /C3/BX/C3/B8 /C4/BT/C6/C4/B7/B5/BU/C1/BT /BZ/C1/C6/C1 /BL/BD /C6/BV /BD/BC/BG/BT /BF/BI/BF /C5/BA/BX/BA /BU/CX/CP/CV/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BY/CA/BT/CB/B8 /C8/CA/BT /BZ/B5/BV/C4/BX/BZ/BZ /BL/BC /CI/C8/C0/CH /BV/BG/BH /BI/BJ/BJ /BT/BA/BU/BA /BV/D0/CT/CV/CV/B8 /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT /B4/C4/BT/C6/BV/B8 /C5/BV/C0/CB/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /CI/C8/C0/CH /BV/BE/BL /BF/BF/BF /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/C5/BT/CA/CC/C1/C6 /BK/BC/BU /C6/C8 /BU/BD/BJ/BI /BF/BH/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BW/BA /C5/D3 /D6/CV/CP/D2 /B4/C4/C7/CD/BV/B8 /CA/C0/BX/C4/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BK/BC/BV /C6/C8 /BU/BD/BI/BL /BE/BD/BI /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5 /C2/C8/BV/CD/CC/CC/CB /BJ/BK/BU /C8/CA /BW/BD/BJ /BD/BI/BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /CF/C1/CB/BV/B5/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /C8/C4 /BJ/BD/BU /BG/BI/BC /C5/BA /BV/D3/D9/D4/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5/C8/BX/BT/CB/C4/BX/BX /BJ/BH /C8/C4 /BH/BJ/BU /BD/BK/BL /BW/BA/BV/BA /C8 /CT/CP/D7/D0/CT/CT /CT/D8 /CP/D0/BA /B4/BV/BT/C6/BU/B8 /BU/BT/CA/C1/B8 /BU/CA/C7 /CF/B7/B5/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /C8/CA/C4 /BF/BC /BH/BD/BD /C2/BA /BT/D0/D7/D4 /CT/CR/D8/D3 /D6 /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CD/C8/C6/C2/B5/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BV/C7/C7/C8/BX/CA /BI/BK /C8/CA/C4 /BE/BC /BD/BC/BH/BL /CF /BA /BT /BA /BV /D3/D3 /D4/CT /D6 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5/BU/CA/C1/BV/C5/BT/C6 /BI/BL /C8/C4 /BE/BL/BU /BG/BH/BD /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5/BT/BU/CA/BT/C5/CB /BI/BJ/BV /C8/CA/C4 /BD/BK /BD/BE/BC/BL /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 φ /B4/BE/BD/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C7/CQ/D7/CT/D6/DA/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /CX/D2 /D8/CW/CT /CX/D2/CX/D8/CX/CP/D0/B9/D7/D8/CP/D8/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2 /D4 /D6/D3 /CR/CT/D7/D7/CT /B7/CT−→φ /CU/BC /B4/BL/BK/BC/B5γ /BA φ /B4/BE/BD/BJ/BC/B5 /C5/BT/CB/CBφ /B4/BE/BD/BJ/BC/B5 /C5/BT/CB/CBφ /B4/BE/BD/BJ/BC/B5 /C5/BT/CB/CBφ /B4/BE/BD/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BJ/BH± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BJ/BH± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BJ/BH± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BJ/BH± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BE/BD/BK/BI± /BD/BC± /BI /BH/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BY /BU/BX/CB /C2/ψ→ηφ /CU/BC /B4/BL/BK/BC/B5 /BE/BD/BE/BH± /BE/BE± /BD/BC /BG/BK/BF /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ /BE/BD/BJ/BH± /BD/BC± /BD/BH /BE/BC/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−ππγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BL/BE± /BD/BG /BD/BD/BI± /BL/BH /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ /BE/BD/BI/BL± /BE/BC /BD/BG/BL± /BF/BI /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCπ /BCγ/BD/BY /D6/D3/D1 /D8/CW/CT φ /CU/BC /B4/BL/BK/BC/B5 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /BE/BY /D6/D3/D1 /D8/CW/CT /C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA WEIGHTED AVERAGE 2175 ±15 (Error scaled by 1.6) AUBERT,BE 06D BABR 0.0AUBERT 08S BABR 4.2ABLIKIM 08F BES 0.9χ2 5.2 (Confidence Level = 0.075) 2050 2100 2150 2200 2250 2300 φ /B4/BE/BD/BJ/BC/B5 /C5/BT/CB/CB /B4/C5/CT/CE/B5 φ /B4/BE/BD/BJ/BC/B5 /CF/C1/BW/CC/C0φ /B4/BE/BD/BJ/BC/B5 /CF/C1/BW/CC/C0φ /B4/BE/BD/BJ/BC/B5 /CF/C1/BW/CC/C0φ /B4/BE/BD/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BD± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BD± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BH± /BE/BF± /BD/BJ /BH/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BY /BU/BX/CB /C2/ψ→ηφ /CU/BC /B4/BL/BK/BC/B5 /BI/BD± /BH/BC± /BD/BF /BG/BK/BF /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ /BH/BK± /BD/BI± /BE/BC /BE/BC/BD /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−ππγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ/BD± /BE/BD /BD/BD/BI± /BL/BH /BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ /BD/BC/BE± /BE/BJ /BD/BG/BL± /BF/BI /BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCπ /BCγ/BF/BY /D6/D3/D1 /D8/CW/CT φ /CU/BC /B4/BL/BK/BC/B5 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /BG/BY /D6/D3/D1 /D8/CW/CT /C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA φ /B4/BE/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BE/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BE/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB φ /B4/BE/BD/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/D7/CT/CT/D2/A0/BEφη/A0/BFφ /CU/BC /B4/BL/BK/BC/B5 /D7/CT/CT/D2/A0/BG /C3 /B7/C3−π /B7π−/A0/BH /C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /B7π−/D7/CT/CT/D2/A0/BI /C3 /B7/C3−π /BCπ /BC/A0/BJ /C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /BCπ /BC/D7/CT/CT/D2/A0/BK /C3∗ /BC/C3±π∓/D2/D3/D8 /D7/CT/CT/D2 φ /B4/BE/BD/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 φ /B4/BE/BD/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 φ /B4/BE/BD/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 φ /B4/BE/BD/BJ/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BJ± /BC. /BJ± /BD. /BF /BG/BK/BF /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH± /BC. /BK± /BC. /BG /BE. /BH± /BC. /BK± /BC. /BG/BE. /BH± /BC. /BK± /BC. /BG /BE. /BH± /BC. /BK± /BC. /BG/BE/BC/BD /BH/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−ππγ/BH/BY /D6/D3/D1 /D8/CW/CT φ /CU/BC /B4/BL/BK/BC/B5 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA φ /B4/BE/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BE/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BE/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB φ /B4/BE/BD/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−/CU/BC /B4/BL/BK/BC/B5 → /C3 /B7/C3−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCπ /BCγ/A0/parenleftbig/C3∗ /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C3∗ /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C3∗ /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C3∗ /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /BZ/CT/CE /CT /B7/CT− φ /B4/BE/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BE/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BE/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBφ /B4/BE/BD/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BY /C8/CA/C4 /BD/BC/BC /BD/BC/BE/BC/BC/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/CB /C8/CA /BW/BJ/BJ /BC/BL/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C3 /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BK /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BW /C8/CA /BW/BJ/BG /BC/BL/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW/C1/C6/BZ /BC/BJ /C8/C4 /BU/BI/BH/BC /BF/BL/BC /BZ/BA/B9/C2/BA /BW/CX/D2/CV/B8 /C5/BA/B9/C4/BA /CH /CP/D2/BW/C1/C6/BZ /BC/BJ/BT /C8/C4 /BU/BI/BH/BJ /BG/BL /BZ/BA/B9/C2/BA /BW/CX/D2/CV/B8 /C5/BA/B9/C4/BA /CH /CP/D2 /CU/BC /B4/BE/BE/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /C3 /BC/CB /C3 /BC/CB /B4/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK/B5/B8 /C3 /B7/C3−/B4/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /B5 /CP/D2/CS ηη /B4/BU/C1/C6/C7/C6 /BC/BH/B5 /D7/DD/D7/D8/CT/D1/BA /C6/D3/D8 /D7/CT/CT/D2 /CX/D2 /A7 /B4/BD /CB /B5 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/B4/BU/BT/CA/CD /BK/BL/B5/BA /CU/BC /B4/BE/BE/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BE/BC/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BE/BE/BC/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BE/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BK/BL± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BK/BL± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BK/BL± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD/BK/BL± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD/BJ/BC± /BE/BC /B7/BD /BC − /BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/BE/BE/BD/BC± /BH/BC /BD/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BE/BD/BL/BJ± /BD/BJ /BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BD/BE/BE /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BF/BE/BD /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ/BD/BY/CX/D6/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/B8 /C8/CF /BT /CX/D7 /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BE/BV/CP/D2/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D7/D4/CX/D2 /D8/D3 /CQ /CT /BC/BA /CU/BC /B4/BE/BE/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BE/BC/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BE/BE/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BE/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BK± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BK± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BK± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BK± /BH/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BE/BE/BC± /BI/BC /B7/BG /BC − /BG/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/BF/BK/BC± /BL/BC /BF/BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2/BE/BC/BD± /BH/BD /BG/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BJ/BF /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BE/BF /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ /BI/BL/BE /BI/BL/BE/BI/BL/BE /BI/BL/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BC /B4/BE/BE/BC/BC/B5 /B8 /CU/C2 /B4/BE/BE/BE/BC/B5 /BF/BY/CX/D6/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/B8 /C8/CF /BT /CX/D7 /CP/D1/CQ/CX/CV/D9/D3/D9/D7/BA/BG/BV/CP/D2/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D7/D4/CX/D2 /D8/D3 /CQ /CT /BC/BA /CU/BC /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/C6/C7/C6 /BC/BH /C8 /BT/C6 /BI/BK /BL/BI/BC /BY/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BL/BL/BK/BA/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BU/BT/CA/CD /BK/BL /CI/C8/C0/CH /BV/BG/BE /BH/BC/BH /CB/BA/BX/BA /BU/CP /D6/D9 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /C8/CA/C4 /BI/BC /BE/BE/BF/BK /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C1/CF /BT/CB/BT/C3/C1 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BD/BI /C5/BA /C1/DB /CP/D7/CP/CZ/CX/B8 /CC/BA /BY /D9/CZ/D9/D8/D3/D1/CT/CE/C1/C2/BT/C6/BW/BX /BC/BH /C8/CA /BW/BJ/BE /BC/BF/BG/BC/BE/BH /C2/BA /CE/CX/CY/CP/D2/CS/CT/B8 /BT/BA /CE /CP/D0/CP /D6/CR/CT/B8 /BY/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 /CU/C2 /B4/BE/BE/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/D3 /D6 /BG /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7/CA/CT/DA/CX/CT/DB /B8 /C8/BW/BZ /BC/BG/BA /CU/C2 /B4/BE/BE/BE/BC/B5 /C5/BT/CB/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /C5/BT/CB/CB/CU/C2 /B4/BE/BE/BE/BC/B5 /C5/BT/CB/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BF/BD. /BD± /BF. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BE/BF/BD. /BD± /BF. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BE/BF/BD. /BD± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BF/BD. /BD± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BF/BH ± /BG± /BI /BJ/BG /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γπ /B7π−/BE/BE/BF/BC /B7 /BI − /BJ± /BD/BI /BG/BI /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /C3 /B7/C3−/BE/BE/BF/BE /B7 /BK − /BJ± /BD/BH /BE/BF /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /C3 /BC/CB /C3 /BC/CB/BE/BE/BF/BH ± /BG± /BH /BF/BE /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /D4 /D4/BE/BE/BC/BL /B7/BD /BJ − /BD/BH± /BD/BC /BT/CB/CC/C7/C6 /BK/BK /BY /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /B7/C3−/A3/BE/BE/BF/BC ± /BE/BC /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BE/BE/BC ± /BD/BC /BG/BD /BD/BT/C4/BW/BX /BK/BI /BU /BZ/BT/BE/BG /BF/BK/DF/BD/BC/BC π /D4→ /D2ηη/prime/BE/BE/BF/BC ± /BI± /BD/BG /BL/BF /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /CT /B7/CT−→γ /C3 /B7/C3−/BE/BE/BF/BE ± /BJ± /BJ /BE/BF /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /CT /B7/CT−→γ /C3 /BC/CB /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BG/BI ± /BF/BI /BU/BT/C1 /BL/BK /C0 /BU/BX/CB /C2/ψ→γπ /BCπ /BC/BD/BT/C4/BW/BX /BK/BI /BU /D9/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CQ /D3/D8/CW /D8/CW/CT /BZ/BT/C5/CB/B9/BE/BC/BC/BC /CP/D2/CS /BZ/BT/C5/CB/B9/BG/BC/BC/BC /CS/CT/D8/CT/CR/D8/D3 /D6/D7/BA /CU/C2 /B4/BE/BE/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/C2 /B4/BE/BE/BE/BC/B5 /CF/C1/BW/CC/C0/CU/C2 /B4/BE/BE/BE/BC/B5 /CF/C1/BW/CC/C0 /CU/C2 /B4/BE/BE/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF /B7 /BK − /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF /B7 /BK − /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF /B7 /BK − /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF /B7 /BK − /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL /B7 /BD/BF − /BD/BD± /BD/BE /BJ/BG /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γπ /B7π−/BE/BC /B7 /BE/BC − /BD/BH± /BD/BJ /BG/BI /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /C3 /B7/C3−/BE/BC /B7 /BE/BH − /BD/BI± /BD/BG /BE/BF /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /C3 /BC/CB /C3 /BC/CB/BD/BH /B7 /BD/BE − /BL± /BL /BF/BE /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /D4 /D4/BI/BC /B7/BD /BC /BJ − /BH/BJ /BT/CB/CC/C7/C6 /BK/BK /BY /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /B7/C3−/A3/BK/BC± /BF/BC /BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BI /B7 /BE/BC − /BD/BI± /BD/BJ /BL/BF /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /CT /B7/CT−→γ /C3 /B7/C3−/BD/BK /B7 /BE/BF − /BD/BH± /BD/BC /BE/BF /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /CT /B7/CT−→γ /C3 /BC/CB /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BC /BL/BC /BT/C4/BW/BX /BK/BJ /BV /BZ/BT/C5/BE /BF/BKπ−/D4→η/primeη /D2 /CU/C2 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/C2 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDππ /D7/CT/CT/D2/A0/BE π /B7π−/D7/CT/CT/D2/A0/BF /C3 /C3 /D7/CT/CT/D2/A0/BG /D4 /D4/A0/BHγγ /D2/D3/D8 /D7/CT/CT/D2/A0/BIηη/prime/B4/BL/BH/BK/B5 /D7/CT/CT/D2/A0/BJφφ /D2/D3/D8 /D7/CT/CT/D2/A0/BKηη /D2/D3/D8 /D7/CT/CT/D2 /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BH /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BH /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BH /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG /BL/BH /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C0 /C4/BF γγ→ /C3 /BC/CB /C3 /BC/CB /B8 /BX /CT/CT/CR/D1 /BP/BL/BD/B8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BI /BL/BH /BE/BZ/C7/BW /BT/C6/BZ /BL/BJ /BV/C4/BX/BE γγ→ /C3 /BC/CB /C3 /BC/CB < /BK/BI /BL/BH /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BZ /BT/CA/BZ γγ→ /C3 /B7/C3− < /BD/BC/BC/BC /BL/BH /BF/BT/C4 /CC/C0/C7/BY/BY /BK/BH /BU /CC /BT/CB/CB γγ /B8 /C3 /C3π/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BH /BT/C4/BT/C5 /BL/BK /BV /BV/C4/BX/BE γγ→π /B7π−/BE/BT/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BE /B7/BA/BF/CC /D6/D9/CT /CU/D3 /D6 /C2 /C8/BP/BC /B7/CP/D2/CS /C2 /C8/BP/BE /B7/BA /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /D4 /D4 /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /D4 /D4 /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /D4 /D4 /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 /CU/C2 /B4/BE/BE/BE/BC/B5 /A0/B4/CX/B5/A0/B4 /D4 /D4 /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BK< /BD/BK< /BD/BK< /BD/BK/BL/BH /BG/BT/C5/CB/C4/BX/CA /BC/BD /BV/BU/BT/CA /BD. /BG/DF/BD. /BH /D4 /D4→π /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /B4/BD/BD/DF /BG/BE/B5 /BL/BL /BH/C0/BT/CB/BT/C6 /BL/BI /CB/C8/BX/BV /BD. /BF/BH/DF/BD. /BH/BH /D4 /D4→ π /B7π−/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI< /BI< /BI< /BI/BL/BH /BI/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BK /CB/C8/BX/BV /BD/BA/BD/B9/BE/BA/BC /D4 /D4→φφ/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG /A0/BK /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG< /BG< /BG< /BG/BL/BH /BG/BT/C5/CB/C4/BX/CA /BC/BD /BV/BU/BT/CA /BD. /BG/DF/BD. /BH /D4 /D4→ηη/BG/BY /D3 /D6 /C2 /C8/BP/BE /B7/CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BE/BE/BE/BE/DF /BE/BE/BG/BC /C5/CT/CE /CP/D2/CS /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CQ /CT/D8 /DB /CT/CT/D2 /BD/BC /CP/D2/CS/BE/BC /C5/CT/CE/BA/BH/BY /D3 /D6 /C2 /C8/BP/BE /B7/CP/D2/CS /C2 /C8/BP/BG /B7/CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BE/BE/BE/BC/DF /BE/BE/BG/BH /C5/CT/CE /CP/D2/CS /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /D3/CU/BD/BH /C5/CT/CE/BA/BI/BY /D3 /D6 /C2 /C8/BP/BE /B7/B8 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /BE/BE/BF/BH /C5/CT/CE /CP/D2/CS /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /D3/CU /BD/BH /C5/CT/CE/BA /CU/C2 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/C2 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /D2/D3/D8 /D7/CT/CT/D2 /BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /BU→ /D4 /D4/C3 /B4∗ /B5/D2/D3/D8 /D7/CT/CT/D2 /CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /BU /B7→ /D4/D4/C3 /B7 < /BF. /BC /BL/BH /BK/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BJ /CB/C8/BX/BV /BD/BA/BL/BI/B9/BE/BA/BG/BC /D4/D4→ /C3 /BC/CB /C3 /BC/CB < /BD. /BD /BL/BL/BA/BJ /BL/BU/BT/CA/C6/BX/CB /BL/BF /CB/C8/BX/BV /BD/BA/BF/B9/BD/BA/BH/BJ /D4/D4→ /C3 /BC/CB /C3 /BC/CB < /BE. /BI /BL/BL/BA/BJ /BL/BU/BT/CA/BW/C1/C6 /BK/BJ /BV/C6/CC/CA /BD/BA/BF/B9/BD/BA/BH /D4/D4→ /C3 /B7/C3− < /BF. /BI /BL/BL/BA/BJ /BL/CB/BV/CD/C4/C4/C1 /BK/BJ /BV/C6/CC/CA /BD/BA/BE/BL/B9/BD/BA/BH/BH /D4/D4→ /C3 /B7/C3−/BJ/BT/D7/D7/D9/D1/CX/D2/CV /A0 < /BF/BC /C5/CT/CE/BA /BK/BT/D7/D7/D9/D1/CX/D2/CV /A0 ∼ /BE/BC /C5/CT/CE/B8 /C2 /C8/BP/BE /B7/CP/D2/CS /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /C3 /C3 /B5 /BP /BD/BC/BC/B1/BA/BL/BT/D7/D7/D9/D1/CX/D2/CV /A0 /BP /BF/BC/B9/BF/BH /C5/CT/CE/B8 /C2 /C8/BP/BE /B7/CP/D2/CS /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /C3 /C3 /B5 /BP /BD/BC/BC/B1/BA/A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig ππ/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC± /BC. /BH /BD. /BC± /BC. /BH/BD. /BC± /BC. /BH /BD. /BC± /BC. /BH/BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /BEπ /B8 /C3 /C3/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C3 /C3/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BL /BC. /BD/BJ± /BC. /BC/BL/BC. /BD/BJ± /BC. /BC/BL /BC. /BD/BJ± /BC. /BC/BL/BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ γ /D4 /D4 /B8 /C3 /C3 /CU/C2 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/C2 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/C2 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/BT /CE /C8/CA /BW/BJ/BI /BC/BL/BE/BC/BC/BG /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CF /BT/C6/BZ /BC/BH/BT /C8/C4 /BU/BI/BD/BJ /BD/BG/BD /C5/BA/B9/CI/BA /CF /CP/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BG /C8/C4 /BU/BH/BL/BE /BD /CB/BA /BX/CX/CS/CT/D0/D1/CP/D2 /CT/D8 /CP/D0/BA/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD/C0 /C8/C4 /BU/BH/BC/BD /BD/BJ/BF /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BC/BD /C8/C4 /BU/BH/BE/BC /BD/BJ/BH /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT/C5 /BL/BK/BV /C8/CA/C4 /BK/BD /BF/BF/BE/BK /C5/BA/CB/BA /BT/D0/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/C0 /C8/CA/C4 /BK/BD /BD/BD/BJ/BL /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BK /C8/CA /BW/BH/BJ /BH/BF/BJ/BC /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/C2/BX/CC/CB/BX/CC /BV/D3/D0/D0/CP/CQ/BA/B5/BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BL/BJ /C8/CA /BW/BH/BI /BF/BK/BC/BF /BV/BA /BX/DA/CP/D2/CV/CT/D0/CX/D7/D8/CP /CT/D8 /CP/D0/BA /B4/C4/BX/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/C7/BW /BT/C6/BZ /BL/BJ /C8/CA/C4 /BJ/BL /BF/BK/BE/BL /CA/BA /BZ/D3 /CS/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BI/BU /C8/CA/C4 /BJ/BI /BF/BH/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BT/CB/BT/C6 /BL/BI /C8/C4 /BU/BF/BK/BK /BF/BJ/BI /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/BU/CA/CD/C6/B8 /C4/C7/C9/C5/B5/BU/BT/CA/C6/BX/CB /BL/BF /C8/C4 /BU/BF/BC/BL /BG/BI/BL /C8 /BA/BW/BA /BU/CP /D6/D2/CT/D7/B8 /C8 /BA /BU/CX/D6/CX/CT/D2/B8 /CF/BA/C0/BA /BU/D6/CT/D9/D2/D0/CX/CR/CW/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC/BZ /CI/C8/C0/CH /BV/BG/BK /BD/BK/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CC/C7/C6 /BK/BK/BY /C8/C4 /BU/BE/BD/BH /BD/BL/BL /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C2/C8/BU/C7/C4/C7/C6/C3/C1/C6 /BK/BK /C6/C8 /BU/BF/BC/BL /BG/BE/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /CB/BX/CA/C8/B5/BT/C4/BW/BX /BK/BJ/BV /CB/C2/C6/C8 /BG/BH /BE/BH/BH /BW/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BH /BG/BC/BH/BA/BU/BT/CA/BW/C1/C6 /BK/BJ /C8/C4 /BU/BD/BL/BH /BE/BL/BE /BZ/BA /BU/CP /D6/CS/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BY/BX/CA/CA/B8 /BV/BX/CA/C6/B8 /C8 /BT/BW/C7/B7/B5/CB/BV/CD/C4/C4/C1 /BK/BJ /C8/CA/C4 /BH/BK /BD/BJ/BD/BH /C2/BA /CB/CR/D9/D0/D0/CX /CT/D8 /CP/D0/BA /B4/C6/CH/CD/B8 /BU/C6/C4/B5/BT/C4/BW/BX /BK/BI/BU /C8/C4 /BU/BD/BJ/BJ /BD/BE/BC /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C6/C4/B8 /C4/BT/C8/C8/B5/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI/BW /C8/CA/C4 /BH/BI /BD/BC/BJ /CA/BA/C5/BA /BU/CP/D0/D8/D6/D9/D7/CP/CX/D8/CX/D7 /B4/BV/C1/CC/B8 /CD/BV/CB/BV/B8 /C1/C4/C4/B8 /CB/C4/BT /BV/B7/B5/BT/C4 /CC/C0/C7/BY/BY /BK/BH/BU /CI/C8/C0/CH /BV/BE/BL /BD/BK/BL /C5/BA /BT/D0/D8/CW/D3/AB /CT/D8 /CP/D0/BA /B4/CC /BT/CB/CB/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /BI/BL/BF /BI/BL/BF/BI/BL/BF /BI/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/C2 /B4/BE/BE/BE/BC/B5 /B8η /B4/BE/BE/BE/BH/B5 /B8ρ/BF /B4/BE/BE/BH/BC/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C0/CD/BT /BC/BE /C8/C4 /BU/BH/BG/BG /BD/BF/BL /BV/BA/B9/C3/BA /BV/CW/D9/CP/B8 /CF/BA/B9/CB/BA /C0/D3/D9/B8 /CB/BA/CD/BA /CC/D7/CP/CX/C5/BT/CB/BX/C3 /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BE /BZ/BA /C5/CP/D7/CT/CZ /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/CD /BC/BC/BT /C2/C8/BZ /BE/BI /C4/BH/BL /C4/BA/BV/BA /C4/CX/D9/B8 /CF/BA/C0/BA /C5/CP/CF /BT/C6/BZ /BC/BC/BT /C8/CA /BW/BI/BE /BC/BD/BJ/BH/BC/BF /CI/BA /CF /CP/D2/CV/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BL /C8 /BT/C6 /BI/BE /BF/BH/BI /CH /D9/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BF/BL/BI/BA/C0/CD/BT/C6/BZ /BL/BI /C8/C4 /BU/BF/BK/BC /BD/BK/BL /CC/BA /C0/D9/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C0/BX/C8 /B8/BU /BX /C1 /C2 /B5/BU/BT/CA/BW/C1/C6 /BK/BJ /C8/C4 /BU/BD/BL/BH /BE/BL/BE /BZ/BA /BU/CP /D6/CS/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BY/BX/CA/CA/B8 /BV/BX/CA/C6/B8 /C8 /BT/BW/C7/B7/B5/C4/BX/CH /BT /C7/CD/BT/C6/BV /BK/BH /CI/C8/C0/CH /BV/BE/BK /BF/BC/BL /BT/BA /C4/CT /CH /CP/D3/D9/CP/D2/CR /CT/D8 /CP/D0/BA /B4/C7/CA/CB/BT /CH/B8 /CC/C7/C3/CH/B5/BZ/C7/BW/BY/CA/BX/CH /BK/BG /C8/C4 /BD/BG/BD/BU /BG/BF/BL /CB/BA /BZ/D3 /CS/CU/D6/CT/DD /B8/CA /BA /C3 /D3 /CZ /D3/D7/CZ/CX/B8 /C6/BA /C1/D7/CV/D9/D6 /B4/CC/C6/CC/C7/B5/CB/C0/BT /CC/CI /BK/BG /C8/C4 /BD/BF/BK/BU /BE/BC/BL /C5/BA/C8 /BA /CB/CW/CP/D8/DE /B4/BV/C1/CC/B5/CF/C1/C4/C4/BX/CH /BK/BG /C8/CA/C4 /BH/BE /BH/BK/BH /CA/BA/CB/BA /CF/CX/D0/D0/CT/DD /B4/C8/C1/CC/CC/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 η /B4/BE/BE/BE/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /C2/ψ→γφφ /BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA η /B4/BE/BE/BE/BH/B5 /C5/BT/CB/CBη /B4/BE/BE/BE/BH/B5 /C5/BT/CB/CBη /B4/BE/BE/BE/BH/B5 /C5/BT/CB/CBη /B4/BE/BE/BE/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BE/BC± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BE/BC± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BE/BC± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BE/BC± /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BF/BC± /BE/BH± /BD/BH /BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→ γ /C3 /B7/C3−/C3 /B7/C3−/BE/BE/BD/BG± /BE/BC± /BD/BF /BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→ γ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/C4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BE/BE/BC /BU/C1/CB/BX/C4/C4/C7 /BK/BI /BU /BW/C5/BE /C2/ψ→ γ /C3 /B7/C3−/C3 /B7/C3− η /B4/BE/BE/BE/BH/B5 /CF/C1/BW/CC/C0η /B4/BE/BE/BE/BH/B5 /CF/C1/BW/CC/C0η /B4/BE/BE/BE/BH/B5 /CF/C1/BW/CC/C0η /B4/BE/BE/BE/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /B7/BF /BC /BC − /BI/BC± /BI/BC /BD/BH/BC /B7/BF /BC /BC − /BI/BC± /BI/BC/BD/BH/BC /B7/BF /BC /BC − /BI/BC± /BI/BC /BD/BH/BC /B7/BF /BC /BC − /BI/BC± /BI/BC/BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→ γ /C3 /B7/C3−/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BK/BC /BU/C1/CB/BX/C4/C4/C7 /BK/BI /BU /BW/C5/BE /C2/ψ→ γ /C3 /B7/C3−/C3 /B7/C3− η /B4/BE/BE/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BE/BE/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BE/BE/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη /B4/BE/BE/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT/C1 /BL/BC/BU /C8/CA/C4 /BI/BH /BD/BF/BC/BL /CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/BX/C4/C4/C7 /BK/BI/BU /C8/C4 /BU/BD/BJ/BL /BE/BL/BG /BW/BA /BU/CX/D7/CT/D0/D0/D3 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5 ρ/BF /B4/BE/BE/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BF−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BV/D3/D2/D8/CP/CX/D2/D7 /D6/CT/D7/D9/D0/D8/D7 /D1/D3/D7/D8/D0/DD /CU/D6/D3/D1 /CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BY /D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D7/CT/CT /D8/CW/CT /BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CT/D2/D8/D6/DD /BA /CB/CT/CT /CP/D0/D7/D3 ρ /B4/BE/BD/BH/BC/B5 /B8/CU/BE /B4/BE/BD/BH/BC/B5 /B8 /CU/BG /B4/BE/BF/BC/BC/B5 /B8 ρ/BH /B4/BE/BF/BH/BC/B5 /BA ρ/BF /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CBρ/BF /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CBρ/BF /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CBρ/BF /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BE/BF/BE /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BC/BL/BC /BD/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ ππ ∼ /BE/BE/BH/BC /BE/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BF/BC/BC /BE/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BE/BD/BG/BC /BF/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→/C3−/C3 /B7 ∼ /BE/BD/BH/BC /BG/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ ππ/BD/CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI /DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF /D8 /D3/CQ /CT/CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/BA/BE/C1 /B4 /C2 /C8/B5/BP /BD /B4 /BF−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BF/C1 /BP/BC /B8 /BD /BA /C2 /C8/BP/BF−/CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BG/C1 /B4 /C2 /C8/B5/BP /BD /B4 /BF−/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BI/BC± /BE/BC /BH/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ ωπ /BC/B8ωηπ /BC/B8 π /B7π− ∼ /BE/BD/BL/BC /BI/BV/CD/CC/CC/CB /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BL/BJ/DF/BF /D4/D4→ /C6/C6/BE/BD/BH/BH± /BD/BH /BI, /BJ/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BE/BD/BL/BF± /BE /BI, /BK/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BE/BD/BL/BC± /BD/BC /BL/BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /D4/C6 /BH/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BI/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BK/CA/CT/CU/CT/D6/D6/CT/CS /D8/D3 /CP/D7 /CC /D3 /D6 /CC /D6/CT/CV/CX/D3/D2 /CQ /DD /BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF/BA/BL/CB/CT/CT/D2 /CP/D7 /CQ/D9/D1/D4 /CX/D2 /C1 /BP /BD /D7/D8/CP/D8/CT/BA /CB/CT/CT /CP/D0/D7/D3 /BV/C7/C7/C8/BX/CA /BI/BK/BA /C8/BX/BT/CB/C4/BX/BX /BJ/BH /CR/D3/D2/AC/D6/D1 /D4/D4 /D6/CT/D7/D9/D0/D8/D7/D3/CU /BT/BU/CA/BT/C5/CB /BJ/BC/B8 /D2/D3 /D2/CP /D6/D6/D3 /DB /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA π−/D4→ηππ π−/D4→ηππ π−/D4→ηππ π−/D4→ηππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BL/BC± /BE/BC± /BF/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 ρ/BF /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BF /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0 /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3 /D4/D4→ππ /D3 /D6 /C3 /C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BE/BC /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BI/BC /BD/BC/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF/BD. /BH/BH /D4/D4→ ππ ∼ /BE/BH/BC /BD/BD/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BC/BC /BD/BD/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BD/BH/BC /BD/BE/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→/C3−/C3 /B7 ∼ /BE/BC/BC /BD/BF/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ ππ/BD/BC/CB/CT/CT /CW/D3 /DB /CT/DA/CT/D6 /C3/C4/C7/BX/CC /BL/BI /DB/CW/D3 /AC/D8 π /B7π−/D3/D2/D0/DD /CP/D2/CS /AC/D2/CS /DB /CP/DA/CT/D7 /D3/D2/D0/DD /D9/D4 /D8/D3 /C2 /BP/BF /D8 /D3/CQ /CT/CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CQ/D9/D8 /D2/D3/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /D6/CT/D7/D3/D2/CP/D2/D8/BA/BD/BD/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BF−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BD/BE/C1 /BP/BC /B8 /BD /BA /C2 /C8/BP/BF−/CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BF/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BF−/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BC± /BE/BH /BD/BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ ωπ /BC/B8ωηπ /BC/B8 π /B7π−/BD/BF/BH± /BJ/BH /BD/BH, /BD/BI/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BL/BK± /BK /BD/BI/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0 ∼ /BK/BH /BD/BJ/BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /D4/C6/BD/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BD/BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BI/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BD/BJ/CB/CT/CT/D2 /CP/D7 /CQ/D9/D1/D4 /CX/D2 /C1 /BP /BD /D7/D8/CP/D8/CT/BA /CB/CT/CT /CP/D0/D7/D3 /BV/C7/C7/C8/BX/CA /BI/BK/BA /C8/BX/BT/CB/C4/BX/BX /BJ/BH /CR/D3/D2/AC/D6/D1 /D4/D4 /D6/CT/D7/D9/D0/D8/D7/D3/CU /BT/BU/CA/BT/C5/CB /BJ/BC/B8 /D2/D3 /D2/CP /D6/D6/D3 /DB /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA π−/D4→ηππ π−/D4→ηππ π−/D4→ηππ π−/D4→ηππ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC± /BH/BC± /BK/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 ρ/BF /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BF /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /C8/C4 /BU/BH/BG/BE /BK /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BW /C8/C4 /BU/BH/BC/BK /BI /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BX /C8/C4 /BU/BH/BD/BF /BE/BK/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C3/C4/C7/BX/CC /BL/BI /C8/CA /BW/BH/BF /BI/BD/BE/BC /CF/BA/C5/BA /C3/D0/D3 /CT/D8/B8 /BY/BA /C5/DD/CW/D6/CT/D6 /B4/CA/CD/CC/BZ/B8 /C6/C7/CA/BW/B5/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/C7 /BT/C3/BW/BX/C6 /BL/BG /C6/C8 /BT/BH/BJ/BG /BJ/BF/BD /C5/BA/C6/BA /C7/CP/CZ/CS/CT/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/C5/BT/CA/CC/C1/C6 /BK/BC/BU /C6/C8 /BU/BD/BJ/BI /BF/BH/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BW/BA /C5/D3 /D6/CV/CP/D2 /B4/C4/C7/CD/BV/B8 /CA/C0/BX/C4/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BK/BC/BV /C6/C8 /BU/BD/BI/BL /BE/BD/BI /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BK/BU /C6/C8 /BU/BD/BG/BD /BG/BI/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /B4/C4/C7/C9/C5/B5/BV/CD/CC/CC/CB /BJ/BK/BU /C8/CA /BW/BD/BJ /BD/BI /BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /CF/C1/CB/BV/B5/BV/BT/CA/CC/BX/CA /BJ/BJ /C8/C4 /BI/BJ/BU /BD/BD/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5 /C2/C8/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /C8/C4 /BJ/BD/BU /BG/BI/BC /C5/BA /BV/D3/D9/D4/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5/C8/BX/BT/CB/C4/BX/BX /BJ/BH /C8/C4 /BH/BJ/BU /BD/BK/BL /BW/BA/BV/BA /C8 /CT/CP/D7/D0/CT/CT /CT/D8 /CP/D0/BA /B4/BV/BT/C6/BU/B8 /BU/BT/CA/C1/B8 /BU/CA/C7 /CF/B7/B5/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /C8/CA/C4 /BF/BC /BH/BD/BD /C2/BA /BT/D0/D7/D4 /CT/CR/D8/D3 /D6/CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CD/C8/C6/C2/B5/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BV/C7/C7/C8/BX/CA /BI/BK /C8/CA/C4 /BE/BC /BD/BC/BH/BL /CF/BA/BT/BA /BV/D3 /D3/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C5/BT/CA/CC/C1/C6 /BJ/BL/BU /C8/C4 /BK/BI/BU /BL/BF /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5/BV/BT/CA/CC/BX/CA /BJ/BK /C6/C8 /BU/BD/BF/BE /BD/BJ/BI /BT/BA/BT /BV/CP /D6/D8/CT/D6 /B4/C4/C7/C9/C5/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BJ/BU /C8/C4 /BI/BJ/BU /BD/BE/BE /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /B4/C4/C7/C9/C5/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BJ/BV /C6/C8 /BU/BD/BE/BJ /BE/BC/BE /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /BW /BT/CA/BX/B8 /CA/C0/BX/C4/B5/CI/BX/C5/BT/C6/CH /BJ/BI /C6/C8 /BU/BD/BC/BF /BH/BF/BJ /C8 /BA/BW/BA /CI/CT/D1/CP/D2/DD /CT/D8 /CP/D0/BA /B4/C5/CB/CD/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5/BU/BX/CA/CC /BT/C6/CI/BT /BJ/BG /C6/BV /BE/BF/BT /BE/BC/BL /C4/BA /BU/CT/D6/D8/CP/D2/DE/CP /CT/D8 /CP/D0/BA /B4/C8/C1/CB/BT/B8 /C8 /BT/BW/C7/B8 /CC/C7/CA/C1/B5/BU/BX/CC/CC/C1/C6/C1 /BJ/BF /C6/BV /BD/BH/BT /BH/BI/BF /BT/BA /BU/CT/D8/D8/CX/D2/CX /CT/D8 /CP/D0/BA /B4/C8 /BT/BW/C7/B8 /C4/BU/C4/B8 /C8/C1/CB/BT/B7/B5/BW/C7/C6/C6/BT /BV/C0/C1/BX /BJ/BF /C4/C6/BV /BJ /BE/BK/BH /BT/BA /BW/D3/D2/D2/CP/CR/CW/CX/CT/B8 /C8 /BA/CA/BA /CC/CW/D3/D1/CP/D7 /B4/C5/BV/C0/CB/B5/C6/C1/BV/C0/C7/C4/CB/C7/C6 /BJ/BF /C8/CA /BW/BJ /BE/BH/BJ/BE /C0/BA /C6/CX/CR/CW/D3/D0/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /CA/C7/BV/C0/B8 /BU/C6/C4/B5/BY/C1/BX/C4/BW/CB /BJ/BD /C8/CA/C4 /BE/BJ /BD/BJ/BG/BL /CC/BA /BY/CX/CT/D0/CS/D7 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C7 /CG/BY/B5/CH/C7/C0 /BJ/BD /C8/CA/C4 /BE/BI /BL/BE/BE /C2/BA/C3/BA /CH /D3/CW /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /BU/C6/C4/B8 /CA/C7/BV/C0/B5/BT/BU/CA/BT/C5/CB /BI/BJ/BV /C8/CA/C4 /BD/BK /BD/BE/BC/BL /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /BI/BL/BG /BI/BL/BG/BI/BL/BG /BI/BL/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BE /B4/BE/BF/BC/BC/B5 /B8 /CU/BG /B4/BE/BF/BC/BC/B5 /CU/BE /B4/BE/BF/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5 /CU/BE /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BL/BJ± /BE/BK /BE/BE/BL/BJ± /BE/BK/BE/BE/BL/BJ± /BE/BK /BE/BE/BL/BJ± /BE/BK /BD/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE/BJ/BC± /BD/BE /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BF/BE/BJ± /BL± /BI /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BE/BE/BG/BC± /BD/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /D4 /D4→π /BCπ /BCη/BE/BE/BF/BD± /BD/BC /BU/C7/C7/CC/C0 /BK/BI /C7/C5/BX/BZ /BK/BHπ−/BU/CT→ /BEφ /BU/CT/BE/BE/BE/BC /B7/BL /BC − /BE/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BE/BF/BE/BC± /BG/BC /BX/CC/C3/C1/C6 /BK/BE /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BD/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA /CC/CW/CT /D4 /CT/D6/CR/CT/D2/D8/CP/CV/CT /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CV/D3/CX/D2/CV /CX/D2/D8/D3 φφ /BE /B7/B7/CB/BE /B8/BW/BE /B8/CP /D2 /CS /BW/BC /CX/D7 /BI /B7/BD /BH − /BH /B8/BE /BH /B7/BD /BK − /BD/BG /B8 /CP/D2/CS /BI/BL /B7/BD /BI − /BE/BJ /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CU/BE /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BL± /BG/BD /BD/BG/BL± /BG/BD/BD/BG/BL± /BG/BD /BD/BG/BL± /BG/BD /BE/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BC± /BE/BL /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BE/BJ/BH± /BF/BI± /BE/BC /BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BE/BG/BD± /BF/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /D4 /D4→π /BCπ /BCη/BD/BF/BF± /BH/BC /BU/C7/C7/CC/C0 /BK/BI /C7/C5/BX/BZ /BK/BHπ−/BU/CT→ /BEφ /BU/CT/BE/BC/BC± /BH/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BE/BE/BC± /BJ/BC /BX/CC/C3/C1/C6 /BK/BE /C5/C8/CB /BE/BEπ−/D4→ /BEφ /D2/BE/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA /CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDφφ /D7/CT/CT/D2/A0/BE /C3 /C3 /D7/CT/CT/D2/A0/BFγγ /D7/CT/CT/D2 /CU/BE /B4/BE/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BE/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CU/BE /B4/BE/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CU/BE /B4/BE/BF/BC/BC/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0/A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0 /A0/parenleftbig/C3 /C3/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BG± /BI± /BD/BE /BF/BT/BU/BX /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /CT /B7/CT−/C3 /B7/C3−/BF/BT/D7/D7/D9/D1/CX/D2/CV /D7/D4/CX/D2 /BE/BA /CU/BE /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /C8 /BT/C6 /BI/BL /BG/BL/BF /CE/BA/CE/BA /CE/D0/CP/CS/CX/D1/CX/D6/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8 /B8 /C5/D3/D7/CR/D3 /DB/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BL /BH/BD/BH/BA/BT/BU/BX /BC/BG /BX/C8/C2 /BV/BF/BE /BF/BE/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BX/CC/C3/C1/C6 /BK/BK /C8/C4 /BU/BE/BC/BD /BH/BI/BK /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/BU/C7/C7/CC/C0 /BK/BI /C6/C8 /BU/BE/BJ/BF /BI/BJ/BJ /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8 /BZ/C4/BT/CB/B8 /BV/BX/CA/C6/B5/BX/CC/C3/C1/C6 /BK/BH /C8/C4 /BD/BI/BH/BU /BE/BD/BJ /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /BV/C6/C8/C8 /BD/BF /BE/BK/BH /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1 /B4/BV/CD/C6/CH/B5/BX/CC/C3/C1/C6 /BK/BE /C8/CA/C4 /BG/BL /BD/BI/BE/BC /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/C4/C7/C6/BZ/BT /BV/CA/BX /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BG/BD /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT/B8 /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C4/C7/C6/C3/C1/C6 /BC/BC /C2/BX/CC/C8/C4 /BJ/BE /BD/BI/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BJ/BE /BE/BG/BC/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /C8/C4 /BU/BG/BF/BE /BG/BF/BI /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/C4/BT/C6/BW/BU/BX/CA/BZ /BL/BI /C8/CA /BW/BH/BF /BE/BK/BF/BL /BV/BA /C4/CP/D2/CS/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CA/C8/C1/B5/BZ/CA/BX/BX/C6 /BK/BI /C8/CA/C4 /BH/BI /BD/BI/BF/BL /BW/BA/CA/BA /BZ/D6/CT/CT/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BT/CA/C1/CI/B8 /BY/CB/CD/B7/B5/BU/C7/C7/CC/C0 /BK/BG /C6/C8 /BU/BE/BG/BE /BH/BD /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8 /BZ/C4/BT/CB/B8 /BV/BX/CA/C6/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 /CU/BG /B4/BE/BF/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BG /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /DB /CP/D7 /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /CR/CP/D0/D0/CT/CS /CD/BC /B4/BE/BF/BH/BC/B5 /BA /BV/D3/D2/D8/CP/CX/D2/D7 /D6/CT/D7/D9/D0/D8/D7 /D1/D3/D7/D8/D0/DD/CU/D6/D3/D1 /CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BY /D3 /D6 /CU/D9/D6/D8/CW/CT/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/D7/CT/CT /D8/CW/CT /BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CT/D2/D8/D6/DD /BA /CB/CT/CT /CP/D0/D7/D3 ρ /B4/BE/BD/BH/BC/B5 /B8 /CU/BE /B4/BE/BD/BH/BC/B5 /B8 ρ/BF /B4/BE/BE/BH/BC/B5 /B8 ρ/BH /B4/BE/BF/BH/BC/B5 /BA /CU/BG /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB /CU/BG /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB/CU/BG /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB /CU/BG /B4/BE/BF/BC/BC/B5 /C5/BT/CB/CB /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BF/BD/BG /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BF/BC/BC /BD/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BF/BC/BC /BD/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BE/BF/BG/BC /BE/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /C3−/C3 /B7 ∼ /BE/BF/BF/BC /BW/CD/C4/CD/BW/BX /BJ/BK /BU /C7/CB/C8/C3 /BD/DF/BE /D4/D4→π /BCπ /BC ∼ /BE/BF/BD/BC /BF/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ππ/BD/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BE/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BF/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BK/BF± /BD/BJ /BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV ∼ /BE/BF/BK/BC /BH/BV/CD/CC/CC/CB /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BL/BJ/DF/BF /D4/D4→ /C6/C6/BE/BF/BG/BH± /BD/BH /BH, /BI/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BE/BF/BH/BL± /BE /BH, /BJ/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BE/BF/BJ/BH± /BD/BC /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /C6/C6/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BY /D3/D2 /D4/D4→ηπ /BCπ /BC/B8 π /BCπ /BC/B8ηη /B8ηη/prime/B8π /B7π−/BA /BH/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/CA/CT/CU/CT/D6/D6/CT/CS /D8/D3 /CP/D7 /CD /D3 /D6 /CD /D6/CT/CV/CX/D3/D2 /CQ /DD /BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF/BA π−/D4→ηππ /D2 π−/D4→ηππ /D2 π−/D4→ηππ /D2 π−/D4→ηππ /D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BF/BC± /BE/BC± /BG/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2/D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BE/BF/BE/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BE/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BE/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BE/BC± /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BF/BE± /BD/BH /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7 /CU/BG /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BG /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0/CU/BG /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0 /CU/BG /B4/BE/BF/BC/BC/B5 /CF/C1/BW/CC/C0 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BJ/BK /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BC/BC /BK/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BD/BH/BC /BL/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /C3−/C3 /B7 ∼ /BE/BD/BC /BD/BC/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ππ/BK/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BL/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BC/C1 /B4 /C2 /C8/B5 /BP /BC/B4/BG /B7/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /D4/D4 /D3 /D6 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BD/BC± /BE/BH /BD/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BD/BF/BH /B7 /BD/BH/BC − /BI/BH /BD/BE, /BD/BF/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BD/BI/BH /B7 /BD/BK − /BK /BD/BF/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0 ∼ /BD/BL/BC /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /C6/C6/BD/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BY /D3/D2 /D4/D4→ηπ /BCπ /BC/B8 π /BCπ /BC/B8ηη /B8ηη/prime/B8π /B7π−/BA /BD/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BF/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA π−/D4→ηππ /D2 π−/D4→ηππ /D2 π−/D4→ηππ /D2 π−/D4→ηππ /D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BH± /BH/BC± /BG/BC /BT/C5/BX/C4/C1/C6 /BC/BC /CE/BX/CB /BF/BJπ−/D4→ηπ /B7π−/D2 /BI/BL/BH /BI/BL/BH/BI/BL/BH /BI/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CU/BG /B4/BE/BF/BC/BC/B5 /B8 /CU/BC /B4/BE/BF/BF/BC/B5 /B8 /CU/BE /B4/BE/BF/BG/BC/B5 /D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /D4/D4 /BV/BX/C6/CC/CA/BT/C4 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BE/BH/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BC± /BH/BJ /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7 /CU/BG /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BG /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BG /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDρρ /D7/CT/CT/D2/A0/BEωω /D7/CT/CT/D2/A0/BFηππ /D7/CT/CT/D2/A0/BGππ /D7/CT/CT/D2/A0/BH /C3 /C3 /D7/CT/CT/D2/A0/BI /C6 /C6 /D7/CT/CT/D2 /CU/BG /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BG /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BG /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BG /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig ρρ/parenrightbig/BB/A0/parenleftbig ωω/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK± /BC. /BH /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC /BY /BG/BH/BC /D4/D4→ /D4/CUωω /D4/D7 /CU/BG /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BG /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BG /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BG /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C5/BX/C4/C1/C6 /BC/BC /C6/C8 /BT/BI/BI/BK /BK/BF /BW/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BY /C8/C4 /BU/BG/BK/BG /BD/BL/BK /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/CF /BT /BD/BC/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BV /C8/C4 /BU/BG/BH/BE /BD/BJ/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/C5/BT/CA/CC/C1/C6 /BK/BC/BU /C6/C8 /BU/BD/BJ/BI /BF/BH/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BW/BA /C5/D3 /D6/CV/CP/D2 /B4/C4/C7/CD/BV/B8 /CA/C0/BX/C4/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BK/BC/BV /C6/C8 /BU/BD/BI/BL /BE/BD/BI /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BK/BU /C6/C8 /BU/BD/BG/BD /BG/BI/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /B4/C4/C7/C9/C5/B5/BV/CD/CC/CC/CB /BJ/BK/BU /C8/CA /BW/BD/BJ /BD/BI /BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /CF/C1/CB/BV/B5/BW/CD/C4/CD/BW/BX /BJ/BK/BU /C8/C4 /BJ/BL/BU /BF/BF/BH /CA/BA/CB/BA /BW/D9/D0/D9/CS/CT /CT/D8 /CP/D0/BA /B4/BU/CA/C7 /CF/B8 /C5/C1/CC/B8 /BU/BT/CA/C1/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BJ /C8/C4 /BI/BJ/BU /BD/BD/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5 /C2/C8/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /C8/C4 /BJ/BD/BU /BG/BI/BC /C5/BA /BV/D3/D9/D4/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /C8/CA/C4 /BF/BC /BH/BD/BD /C2/BA /BT/D0/D7/D4 /CT/CR/D8/D3 /D6 /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CD/C8/C6/C2/B5/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5/BY/C1/BX/C4/BW/CB /BJ/BD /C8/CA/C4 /BE/BJ /BD/BJ/BG/BL /CC/BA /BY/CX/CT/D0/CS/D7 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C7 /CG/BY/B5/CH/C7/C0 /BJ/BD /C8/CA/C4 /BE/BI /BL/BE/BE /C2/BA/C3/BA /CH /D3/CW /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /BU/C6/C4/B8 /CA/C7/BV/C0/B5/BU/CA/C1/BV/C5/BT/C6 /BI/BL /C8/C4 /BE/BL/BU /BG/BH/BD /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5 /CU/BC /B4/BE/BF/BF/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /CU/BC /B4/BE/BF/BF/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BF/BF/BC/B5 /C5/BT/CB/CB/CU/BC /B4/BE/BF/BF/BC/B5 /C5/BT/CB/CB /CU/BC /B4/BE/BF/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BF/BD/BG± /BE/BH /BD/BU/CD/BZ/BZ /BC/BG /BT /CA/CE/CD/BX/BE/BF/BF/BJ± /BD/BG /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ππ /B8ηη ∼ /BE/BF/BE/BD /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ/BD/C8 /CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D4 /D4→ /A3/A3 /CU/D6/D3/D1 /BU/BT/CA/C6/BX/CB /BC/BC/BA /CU/BC /B4/BE/BF/BF/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BF/BF/BC/B5 /CF/C1/BW/CC/C0/CU/BC /B4/BE/BF/BF/BC/B5 /CF/C1/BW/CC/C0 /CU/BC /B4/BE/BF/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BG± /BE/BC /BE/BU/CD/BZ/BZ /BC/BG /BT /CA/CE/CD/BX/BE/BD/BJ± /BF/BF /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4/D4→ππ /B8ηη ∼ /BE/BE/BF /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ/BE/C8 /CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D4 /D4→ /A3/A3 /CU/D6/D3/D1 /BU/BT/CA/C6/BX/CB /BC/BC/BA /CU/BC /B4/BE/BF/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BF/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BC /B4/BE/BF/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BC /B4/BE/BF/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/CD/BZ/BZ /BC/BG/BT /BX/C8/C2 /BV/BF/BI /BD/BI/BD /BW/BA/CE/BA /BU/D9/CV/CV/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BU/BT/CA/C6/BX/CB /BC/BC /C8/CA /BV/BI/BE /BC/BH/BH/BE/BC/BF /C8 /BA/BW/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5 /CU/BE /B4/BE/BF/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5 /CU/BE /B4/BE/BF/BG/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BF/BG/BC/B5 /C5/BT/CB/CB/CU/BE /B4/BE/BF/BG/BC/B5 /C5/BT/CB/CB /CU/BE /B4/BE/BF/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BF/BL± /BH/BH /BE/BF/BF/BL± /BH/BH/BE/BF/BF/BL± /BH/BH /BE/BF/BF/BL± /BH/BH /BD/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BF/BH/BC± /BJ /BK/BC/CZ /BE/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BE/BF/BL/BE± /BD/BC /BU/C7/C7/CC/C0 /BK/BI /C7/C5/BX/BZ /BK/BHπ−/BU/CT→ /BEφ /BU/CT/BE/BF/BI/BC± /BE/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BD/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA /CC/CW/CT /D4 /CT/D6/CR/CT/D2/D8/CP/CV/CT /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CV/D3/CX/D2/CV /CX/D2/D8/D3 φφ /BE /B7/B7/CB/BE /B8/BW/BE /B8 /CP/D2/CS /BW/BC /CX/D7 /BF/BJ± /BD/BL/B8 /BG /B7/BD /BE − /BG /B8 /CP/D2/CS /BH/BL /B7/BE /BD − /BD/BL /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BE/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BE /B4/BE/BF/BG/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BF/BG/BC/B5 /CF/C1/BW/CC/C0/CU/BE /B4/BE/BF/BG/BC/B5 /CF/C1/BW/CC/C0 /CU/BE /B4/BE/BF/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BD/BL /B7 /BK/BD − /BI/BL /BF/BD/BL /B7 /BK/BD − /BI/BL /BF/BD/BL /B7 /BK/BD − /BI/BL /BF/BD/BL /B7 /BK/BD − /BI/BL /BF/BX/CC/C3/C1/C6 /BK/BK /C5/C8/CB /BE/BEπ−/D4→φφ /D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BD/BK± /BD/BI /BK/BC/CZ /BG/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BD/BL/BK± /BH/BC /BU/C7/C7/CC/C0 /BK/BI /C7/C5/BX/BZ /BK/BHπ−/BU/CT→ /BEφ /BU/CT/BD/BH/BC /B7/BD /BH /BC − /BH/BC /C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /CA/CE/CD/BX/BF/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /BX/CC/C3/C1/C6 /BK/BH/BA/BG/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDφφ /D7/CT/CT/D2/A0/BEηη /D7/CT/CT/D2 /CU/BE /B4/BE/BF/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CU/BE /B4/BE/BF/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CU/BE /B4/BE/BF/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC /CU/BE /B4/BE/BF/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CU/BE /B4/BE/BF/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/BE /B4/BE/BF/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/C5/BT/C6 /BC/BI /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BL /C1/BA /CD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH/B5/BX/CC/C3/C1/C6 /BK/BK /C8/C4 /BU/BE/BC/BD /BH/BI/BK /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/BU/C7/C7/CC/C0 /BK/BI /C6/C8 /BU/BE/BJ/BF /BI/BJ/BJ /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8 /BZ/C4/BT/CB/B8 /BV/BX/CA/C6/B5/BX/CC/C3/C1/C6 /BK/BH /C8/C4 /BD/BI/BH/BU /BE/BD/BJ /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5/C4/C1/C6/BW/BX/C6/BU/BT /CD/C5 /BK/BG /BV/C6/C8/C8 /BD/BF /BE/BK/BH /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1 /B4/BV/CD/C6/CH/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH /C2/BX/CC/C8/C4 /BK/BC /BJ/BD/BH /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BC /BK/BG/BH/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BT /C2/BX/CC/C8/C4 /BK/BD /BG/BD/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BK/BD /BH/BF/BD/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BH/BV /C1/C2/C5/C8 /BT/BE/BC /BI/BF/BE/BJ /CE/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /C5/BA/BT/BA /C5/CP/D8/DA/CT/CT/DA/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/BU/CD/BZ/BZ /BC/BG/BT /BX/C8/C2 /BV/BF/BI /BD/BI/BD /BW/BA/CE/BA /BU/D9/CV/CV/C4/C7/C6/BZ/BT /BV/CA/BX /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BG/BD /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT/B8 /CB/BA/C2/BA /C4/CX/D2/CS/CT/D2/CQ/CP/D9/D1/BU/C7/C4/C7/C6/C3/C1/C6 /BC/BC /C2/BX/CC/C8/C4 /BJ/BE /BD/BI/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BJ/BE /BE/BG/BC/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BW /C8/C4 /BU/BG/BH/BE /BD/BK/BC /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/D0/D7/D3 /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL/BY /C6/C8 /BT/BI/BH/BD /BE/BH/BF /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/C4/BT/C6/BW/BU/BX/CA/BZ /BL/BI /C8/CA /BW/BH/BF /BE/BK/BF/BL /BV/BA /C4/CP/D2/CS/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B8 /CA/C8/C1/B5/BZ/CA/BX/BX/C6 /BK/BI /C8/CA/C4 /BH/BI /BD/BI/BF/BL /BW/BA/CA/BA /BZ/D6/CT/CT/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BT/CA/C1/CI/B8 /BY/CB/CD/B7/B5/BU/C7/C7/CC/C0 /BK/BG /C6/C8 /BU/BE/BG/BE /BH/BD /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8 /BZ/C4/BT/CB/B8 /BV/BX/CA/C6/B5/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 /BI/BL/BI /BI/BL/BI/BI/BL/BI /BI/BL/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ρ/BH /B4/BE/BF/BH/BC/B5 /B8 /CP/BI /B4/BE/BG/BH/BC/B5 ρ/BH /B4/BE/BF/BH/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BD /B7/B4/BH−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /DB /CP/D7 /D4 /D6/CT/DA/CX/D3/D9/D7/D0/DD /CR/CP/D0/D0/CT/CS /CD/BD /B4/BE/BG/BC/BC/B5 /BA /CB/CT/CT /CP/D0/D7/D3ρ /B4/BE/BD/BH/BC/B5 /B8/CU/BE /B4/BE/BD/BH/BC/B5 /B8 ρ/BF /B4/BE/BE/BH/BC/B5 /B8 /CU/BG /B4/BE/BF/BC/BC/B5 /BA ρ/BH /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CBρ/BH /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CBρ/BH /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CBρ/BH /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CB π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BF/BC± /BF/BH /BE/BF/BF/BC± /BF/BH/BE/BF/BF/BC± /BF/BH /BE/BF/BF/BC± /BF/BH/BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ωπ /BC/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BF/BC/BF /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BF/BC/BC /BD/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BE/BE/BH/BC /BD/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BE/BH/BC/BC /BE/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→/C3−/C3 /B7 ∼ /BE/BG/BK/BC /BF/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ ππ/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC/BC± /BG/BH /BG/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ ωπ /BC/B8ωηπ /BC/B8 π /B7π−/BE/BE/BL/BH± /BF/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV ∼ /BE/BF/BK/BC /BH/BV/CD/CC/CC/CB /BJ/BK /BU /BV/C6/CC/CA /BC/BA/BL/BJ/DF/BF /D4/D4→ /C6/C6/BE/BF/BG/BH± /BD/BH /BH, /BI/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BE/BF/BH/BL± /BE /BH, /BJ/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0/BE/BF/BH/BC± /BD/BC /BK/BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /C6/C6/BE/BF/BI/BC± /BE/BH /BL/C7/C0 /BJ/BC /BU /C0/BW/BU/BV − /BC /D4 /B4 /D4/D2 /B5/B8 /C3∗/C3 /BEπ π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC/BJ± /BI /BT/C4/C8/BX/CA /BK/BC /BV/C6/CC/CA /BC /BI/BEπ−/D4→/C3 /B7/C3−/D2/BD/C1 /B4 /C2 /C8/B5/BP /BD /B4 /BH−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BE/C1 /BP /BC/B4/BD/B5/BN /C2 /C8/BP/BH−/CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BF/C1 /B4 /C2 /C8/B5/BP /BD /B4 /BH−/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BH/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/CA/CT/CU/CT/D6/D6/CT/CS /D8/D3 /CP/D7 /CD /D3 /D6 /CD /D6/CT/CV/CX/D3/D2 /CQ /DD /BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF/BA/BK/BY /D3 /D6 /C1 /BP/BD /C6/C6 /BA/BL/C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /CQ/D9/D1/D4 /D7/CT/CT/D2 /CX/D2 /D8/CW/CT /D4/D4 /CS/CP/D8/CP /D3/CU /BV/C0/BT/C8/C5/BT/C6 /BJ/BD /BU /BA/C6 /CP /D6/D6/D3 /DB /D7/D8/CP/D8/CT /D2/D3/D8/CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C7/C0 /BJ/BF /DB/CX/D8/CW /D1/D3 /D6/CT /CS/CP/D8/CP/BA ρ/BH /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BH /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BH /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0ρ/BH /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2 π−/D4→ωπ /BC/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC/BC± /BD/BC/BC /BG/BC/BC± /BD/BC/BC/BG/BC/BC± /BD/BC/BC /BG/BC/BC± /BD/BC/BC/BT/C4/BW/BX /BL/BH /BZ/BT/C5/BE /BF/BKπ−/D4→ωπ /BC/D2 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3 /D4/D4→ππ /D3 /D6 /C3/C3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BI/BL /C0/BT/CB/BT/C6 /BL/BG /CA/CE/CD/BX /D4/D4→ππ ∼ /BE/BH/BC /BD/BC/C5/BT/CA/CC/C1/C6 /BK/BC /BU /CA/CE/CD/BX ∼ /BF/BC/BC /BD/BC/C5/BT/CA/CC/C1/C6 /BK/BC /BV /CA/CE/CD/BX ∼ /BD/BH/BC /BD/BD/BV/BT/CA/CC/BX/CA /BJ/BK /BU /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→/C3−/C3 /B7 ∼ /BE/BD/BC /BD/BE/BV/BT/CA/CC/BX/CA /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ ππ/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6 /CB /B9/BV/C0/BT/C6/C6/BX/C4 /C6/C6/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BC± /BJ/BH /BD/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ ωπ /BC/B8ωηπ /BC/B8 π /B7π−/BE/BF/BH /B7 /BI/BH − /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV/BD/BF/BH /B7/BD /BH /BC − /BI/BH /BD/BG, /BD/BH/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /BV/C6/CC/CA /BC /BC/BA/BJ/DF/BE/BA/BG /D4/D4→ /D4/D4/BD/BI/BH /B7 /BD/BK − /BK /BD/BH/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /BV/C6/CC/CA /D4/D4 /CB /CR/CW/CP/D2/D2/CT/D0 < /BI/BC /BD/BI/C7/C0 /BJ/BC /BU /C0/BW/BU/BV − /BC /D4 /B4 /D4/D2 /B5/B8 /C3∗/C3 /BEπ ∼ /BD/BG/BC /BT/BU/CA/BT/C5/CB /BI/BJ /BV /BV/C6/CC/CA /CB /CR/CW/CP/D2/D2/CT/D0 /D4/C6π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2 π−/D4→ /C3 /B7/C3−/D2/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BH± /BE/BC /BT/C4/C8/BX/CA /BK/BC /BV/C6/CC/CA /BC /BI/BEπ−/D4→/C3 /B7/C3−/D2/BD/BC/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BH−/B5 /CU/D6/D3/D1 /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4 /D4→π−π /B7/CP/D2/CSπ /BCπ /BC/BA/BD/BD/C1 /BP /BC/B4/BD/B5/BN /C2 /C8/BP/BH−/CU/D6/D3/D1 /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BE/C1 /B4 /C2 /C8/B5 /BP /BD/B4/BH−/B5 /CU/D6/D3/D1 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA/BD/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BH/C1/D7/D3/D7/D4/CX/D2/D7 /BC /CP/D2/CS /BD /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BD/BI/C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /CQ/D9/D1/D4 /D7/CT/CT/D2 /CX/D2 /D8/CW/CT /D4/D4 /CS/CP/D8/CP /D3/CU /BV/C0/BT/C8/C5/BT/C6 /BJ/BD /BU /BA/C6 /CP /D6/D6/D3 /DB /D7/D8/CP/D8/CT /D2/D3/D8/CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C7/C0 /BJ/BF /DB/CX/D8/CW /D1/D3 /D6/CT /CS/CP/D8/CP/BA ρ/BH /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BH /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BH /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBρ/BH /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /C8/C4 /BU/BH/BG/BE /BK /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BW /C8/C4 /BU/BH/BC/BK /BI /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD/BX /C8/C4 /BU/BH/BD/BF /BE/BK/BD /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC/C2 /C8/C4 /BU/BG/BL/BD /BG/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA/BT/C4/BW/BX /BL/BH /CI/C8/C0/CH /BV/BI/BI /BF/BJ/BL /BW/BA/C5/BA /BT/D0/CS/CT /CT/D8 /CP/D0/BA /B4/BZ/BT/C5/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/C0/BT/CB/BT/C6 /BL/BG /C8/C4 /BU/BF/BF/BG /BE/BD/BH /BT/BA /C0/CP/D7/CP/D2/B8 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BT/C4/C8/BX/CA /BK/BC /C8/C4 /BL/BG/BU /BG/BE/BE /BU/BA /BT/D0/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/C5/BT/CA/CC/C1/C6 /BK/BC/BU /C6/C8 /BU/BD/BJ/BI /BF/BH/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /BW/BA /C5/D3 /D6/CV/CP/D2 /B4/C4/C7/CD/BV/B8 /CA/C0/BX/C4/B5 /C2/C8/C5/BT/CA/CC/C1/C6 /BK/BC/BV /C6/C8 /BU/BD/BI/BL /BE/BD/BI /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2 /B4/BW/CD/CA/C0/B5 /C2/C8/BV/BT/CA/CC/BX/CA /BJ/BK/BU /C6/C8 /BU/BD/BG/BD /BG/BI/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /B4/C4/C7/C9/C5/B5/BV/CD/CC/CC/CB /BJ/BK/BU /C8/CA /BW/BD/BJ /BD/BI /BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /CF/C1/CB/BV/B5/BV/BT/CA/CC/BX/CA /BJ/BJ /C8/C4 /BI/BJ/BU /BD/BD/BJ /BT/BA/BT/BA /BV/CP /D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5 /C2/C8/BV/C7/CD/C8/C4/BT/C6/BW /BJ/BJ /C8/C4 /BJ/BD/BU /BG/BI/BC /C5/BA /BV/D3/D9/D4/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /CA/C0/BX/C4/B5/BT/C4/CB/C8/BX/BV/CC/C7/CA /BJ/BF /C8/CA/C4 /BF/BC /BH/BD/BD /C2/BA /BT/D0/D7/D4 /CT/CR/D8/D3 /D6 /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /CD/C8/C6/C2/B5/C7/C0 /BJ/BF /C6/C8 /BU/BH/BD /BH/BJ /BU/BA/CH/BA /C7/CW /CT/D8 /CP/D0/BA /B4/C5/CB/CD/B5/BV/C0/BT/C8/C5/BT/C6 /BJ/BD/BU /C8/CA /BW/BG /BD/BE/BJ/BH /C2/BA/CF/BA /BV/CW/CP/D4/D1/CP/D2 /CT/D8 /CP/D0/BA/B4/C5/C1/BV/C0/B5/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/C7/C0 /BJ/BC/BU /C8/CA/C4 /BE/BG /BD/BE/BH/BJ /BU/BA/CH/BA /C7/CW /CT/D8 /CP/D0/BA /B4/C5/CB/CD/B5/BT/BU/CA/BT/C5/CB /BI/BJ/BV /C8/CA/C4 /BD/BK /BD/BE/BC/BL /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB 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/BG/BG/BI/BA/BU/C1/C6/C7/C6 /BK/BG/BU /C4/C6/BV /BF/BL /BG/BD /BY/BA/BZ/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/BX/C4/BZ/B8 /C4/BT/C8/C8/B5 /C2/C8/BU/C1/C6/C7/C6 /BK/BF/BV /CB/C2/C6/C8 /BF/BK /BJ/BE/BF /BY/BA/BZ/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8 /BU/CA/CD/CG/B7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BK /BD/BD/BL/BL/BA/BU/C7/C4/C7/CC/C7 /CE /BJ/BG /C8/C4 /BH/BE/BU /BG/BK/BL /CE/BA/C6/BA /BU/D3/D0/D3/D8/D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/C7/C4/C7/C6/C3/C1/C6 /BC/BC /C2/BX/CC/C8/C4 /BJ/BE /BD/BI/BI /BU/BA/CE/BA /BU/D3/D0/D3/D2/CZ/CX/D2 /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BJ/BE /BE/BG/BC/BA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BL /C8 /BT/C6 /BI/BE /BF/BH/BI /CH /D9/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BE /BF/BL/BI/BA/BX/C1/CB/BX/C6/C0/BT/C6/BW/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BI /BD/BC/BL /BX/BA /BX/CX/D7/CT/D2/CW/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /C4/C1/CE/C8 /B8/BW /BT/CA/BX/B7/B5 /BI/BL/BK /BI/BL/BK/BI/BL/BK /BI/BL/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C5/BX/CB/C7/C6/CB /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C5/BX/CB/C7/C6/CB/C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C5/BX/CB/C7/C6/CB /C7/CC/C0/BX/CA /C4/C1/BZ/C0/CC /C5/BX/CB/C7/C6/CB /BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/D3/D2/D8/CP/CX/D2/D7 /D7/D8/CP/D8/CT/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /CP /D7/CX/D2/CV/D0/CT /CV/D6/D3/D9/D4 /D3 /D6 /D7/D8/CP/D8/CT/D7/D4/D3/D3 /D6/D0/DD /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS /D8/CW/CP/D8 /D8/CW/D9/D7 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C8/D9/CQ/D0/CX/CR/CP/D8/CX/D3/D2/D7 /D8/CW/CP/D8/CT/DC/CR/D0/D9/CS/CT /CT/CP /D6/D0/CX/CT/D6 /CR/D0/CP/CX/D1/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /D0/CX/D7/D8/CT/CS /D9/D2/CS/CT/D6 /CO/C7/D8/CW/CT/D6 /CA/CT/D0/CP/D8/CT/CS/C8 /CP/D4 /CT/D6/D7/BA/B3/C9/CD/BT/C6/CC/CD/C5/C6/CD/C5 /BU/BX/CA/CB/B8 /C5 /BT/CB/CB/BX/CB/B8 /CF/C1/BW/CC/C0/CB/B8 /BT/C6/BW /BU/CA/BT/C6/BV/C0/C1/C6/BZ/CA/BT /CC/C1/C7/CB /CG /B4/BD/BC/BJ/BC/B5 /CG /B4/BD/BC/BJ/BC/B5/CG /B4/BD/BC/BJ/BC/B5 /CG /B4/BD/BC/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BC /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BC/BJ/BE. /BG± /BC. /BK /BF. /BH /B7/BD. /BH − /BD. /BC /BZ/CA/C1/BZ/C7/CA/B3/BX/CE /BC/BH /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2 /CG /B4/BD/BD/BD/BC/B5 /CG /B4/BD/BD/BD/BC/B5/CG /B4/BD/BD/BD/BC/B5 /CG /B4/BD/BD/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/CT/DA/CT/D2 /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BC/BJ± /BG /BD/BD/BD± /BK± /BD/BH /BW /BT/BY/CC /BT/CA/C1 /BK/BJ /BW/BU/BV /BC/BA /D4/D2→ρ−π /B7π− /CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5 /CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5/CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5 /CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC /B7/B4/BC /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BE/BF± /BK /BE/BF/BJ± /BE/BC /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BI /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /D2/BD/BG/BK/BC /B7/BD /BC /BC − /BD/BH/BC /BD/BC/BF/BC /B7 /BK/BC − /BD/BJ/BC /BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CB/C8/BX/BV/BD/BH/BF/BC /B7 /BL/BC − /BE/BH/BC /BH/BI/BC± /BG/BC /BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /CB/C8/BX/BV/BD/C3/B9/D1/CP/D8/D6/CX/DC /D4/D3 /D0 /CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CUπ−/D4→ π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 π /B7π−→π /B7π−/B8 /D4/D4→π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /B8π /B7π−π /BC/B8 /C3 /B7/C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ /BC/B8/C3 /B7/C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/B8 /D4/D2→π−π−π /B7/B8 /C3 /BC/CB /C3−π /BC/B8 /C3 /BC/CB /C3 /BC/CBπ−/CP/D8 /D6/CT/D7/D8/BA/BE/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU π−/D4→π /BCπ /BC/D2 /B8π−/D4→ /C3 /C3/D2 /B8 /D4/D4→ π /BCπ /BCπ /BC/B8π /BCηη /B8π /BCπ /BCη /CP/D8 /D6/CT/D7/D8/BA /CG /B4/BD/BG/BE/BC/B5 /CG /B4/BD/BG/BE/BC/B5/CG /B4/BD/BG/BE/BC/B5 /CG /B4/BD/BG/BE/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BE /B7/B4/BC /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE/BC± /BE/BC /BD/BI/BC± /BD/BC /BY/C1/C4/C1/C8/C8/C1 /BC/BC /C7/BU/C4/CG /BC /D2/D4→π /B7π /B7π− /CG /B4/BD/BH/BG/BH/B5 /CG /B4/BD/BH/BG/BH/B5/CG /B4/BD/BH/BG/BH/B5 /CG /B4/BD/BH/BG/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BG/BG. /BJ± /BF. /BC /BD/BC. /BF± /BF. /BC /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/C1 /C1 /BC/BC /CB/C8/BX/BV /BG/BCπ−/D4→ /C3 /BC/CB /C3 /BC/CB /CG /CG /B4/BD/BH/BJ/BH/B5 /CG /B4/BD/BH/BJ/BH/B5/CG /B4/BD/BH/BJ/BH/B5 /CG /B4/BD/BH/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BJ/BI /B7/BG /BL − /BH/BH /B7/BL /BK − /BL/BD /BK/BD/BK /B7/BE /BE − /BE/BF /B7 /BI/BG − /BD/BF/BF /BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CB /BU/BX/CB /C2/ψ→ /C3 /B7/C3−π /BC/BF/BT/CQ /D6/D3/CP/CS /D4 /CT/CP/CZ /D3/CQ/D7/CT/D6/DA/CT/CS /CP/D8 /C3 /B7/C3−/CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/BA /C5/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CP/CQ /D3/DA/CT /CP /D6/CT /CX/D8/D7 /D4 /D3/D0/CT/D4 /D3/D7/CX/D8/CX/D3/D2/BA /CC/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /BU/B4 /C2/ψ→ /CGπ /BC/B5/BU /B4 /CG→ /C3 /B7/C3−/B5/BP /B4 /BK . /BH±/BC. /BI /B7/BE. /BJ − /BF. /BI /B5× /BD/BC− /BG/BA /CG /B4/BD/BI/BC/BC/B5 /CG /B4/BD/BI/BC/BC/B5/CG /B4/BD/BI/BC/BC/B5 /CG /B4/BD/BI/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BE /B7/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BC/BC± /BD/BC/BC /BG/BC/BC± /BE/BC/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BY /BT/CA/BZ /BD/BC/BA/BE /CT /B7/CT−→ /CT /B7/CT−/BE/B4π /B7π−/B5/BG/C7/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/BA /CG /B4/BD/BI/BH/BC/B5 /CG /B4/BD/BI/BH/BC/B5/CG /B4/BD/BI/BH/BC/B5 /CG /B4/BD/BI/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BR /BR−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BH/BE± /BJ < /BH/BC /BD/BC/BC /C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BI /BZ/BT/C5/BE /BF/BE/B8/BF/BK π /D4→ωη /D2 /CG /B4/BD/BJ/BF/BC/B5 /CG /B4/BD/BJ/BF/BC/B5/CG /B4/BD/BJ/BF/BC/B5 /CG /B4/BD/BJ/BF/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BF/BD. /BC± /BD. /BE± /BE. /BC /BF. /BE± /BC. /BK± /BD. /BF /BH/BK /CE/C4/BT/BW/C1/C5/C1/CA/CB/C3/BA/BA/BA /BC/BJ /CB/C8/BX/BV /BG/BCπ−/D4→/C3 /BC/CB /C3 /BC/CB /CG /CG /B4/BD/BJ/BH/BC/B5 /CG /B4/BD/BJ/BH/BC/B5/CG /B4/BD/BJ/BH/BC/B5 /CG /B4/BD/BJ/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BH/BF. /BH± /BD. /BH± /BE. /BF /BD/BE/BE. /BE± /BI. /BE± /BK. /BC /C4/C1/C6/C3 /BC/BE /C3 /BY /C7/BV/CB /BE/BC/DF /BD/BI/BC γ /D4→ /C3 /B7/C3−/D4/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5 /BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5 /BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BC/BI/BH /BL/BC /C4/C1/C6/C3 /BC/BE /C3 /BY /C7/BV/CB /BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5±/C3∓→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5 /BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5±/C3∓→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5±/C3∓→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5 /BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3∗/B4/BK/BL/BE/B5±/C3∓→ /C3±π∓/C3 /BC/CB /B5/BB/BU/B4 /CG /B4/BD/BJ/BH/BC/B5 → /C3 /B7/C3−/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BD/BK/BF /BL/BC /C4/C1/C6/C3 /BC/BE /C3 /BY /C7/BV/CB /CU/BE /B4/BD/BJ/BH/BC/B5 /CU/BE /B4/BD/BJ/BH/BC/B5/CU/BE /B4/BD/BJ/BH/BC/B5 /CU/BE /B4/BD/BJ/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BH/BH± /BD/BC /BI/BJ± /BD/BE /BK/BJ/BC /BH/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/B4 /C3 /C3 /B5 /A0/B4 /C3 /C3 /B5/A0/B4 /C3 /C3 /B5 /A0/B4 /C3 /C3 /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ± /BH /BK/BJ/BC /BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/B4γγ /B5 /A0/B4γγ /B5/A0/B4γγ /B5 /A0/B4γγ /B5/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BG /BK/BJ/BC /BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/B4ππ /B5 /A0/B4ππ /B5/A0/B4ππ /B5 /A0/B4ππ /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF± /BD. /BC /BK/BJ/BC /BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/A0/B4ηη /B5 /A0/B4ηη /B5/A0/B4ηη /B5 /A0/B4ηη /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BH /BK/BJ/BC /BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /BT /CA/CE/CD/BX γγ→ /C3 /BC/CB /C3 /BC/CB/BH/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /BI/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BL/BD /CP/D2/CS /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE /CP/D2/CS /D9/D7/CX/D2/CV /CB/CD/B4/BF/B5 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CG /B4/BD/BJ/BJ/BH/B5 /CG /B4/BD/BJ/BJ/BH/B5/CG /B4/BD/BJ/BJ/BH/B5 /CG /B4/BD/BJ/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BR− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BI/BF± /BE/BC /BD/BL/BE± /BI/BC /BV/C7/C6/BW/C7 /BL/BD /CB/C0/BY γ /D4→ /B4 /D4π /B7/B5/B4π /B7π−π−/B5/BD/BJ/BK/BJ± /BD/BK /BD/BD/BK± /BI/BC /BV/C7/C6/BW/C7 /BL/BD /CB/C0/BY γ /D4→ /D2π /B7π /B7π− /CG /B4/BD/BK/BH/BH/B5 /CG /B4/BD/BK/BH/BH/B5/CG /B4/BD/BK/BH/BH/B5 /CG /B4/BD/BK/BH/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH/BI. /BI± /BH /BE/BC± /BH /BU/CA/C1/BW/BZ/BX/CB /BK/BI /BW /CB/C8/BX/BV /BC/BA /D4/CS→ππ /C6 /CG /B4/BD/BK/BJ/BC/B5 /CG /B4/BD/BK/BJ/BC/B5/CG /B4/BD/BK/BJ/BC/B5 /CG /B4/BD/BK/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BE /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BJ/BC± /BG/BC /BE/BH/BC± /BF/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BEη /CG /CP/BF /B4/BD/BK/BJ/BH/B5 /CP/BF /B4/BD/BK/BJ/BH/B5/CP/BF /B4/BD/BK/BJ/BH/B5 /CP/BF /B4/BD/BK/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BF /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BJ/BG± /BG/BF± /BL/BI /BF/BK/BH± /BD/BE/BD± /BD/BD/BG /BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→ π /B7π−π−/D4/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5 /BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5 /BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 → /CU/BE /B4/BD/BE/BJ/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK± /BC. /BE /BJ/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BJ/CD/D7/CX/D2/CV /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /BH/BC/BA/BC/B1 ρπ /B8/BH /BI /BA /BH /B1 /CU/BEπ /B8 /CP/D2/CS /BD/BD/BA/BK/B1 ρ/BFπ /BA/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρ/BF /B4/BD/BI/BL/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5 /BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρ/BF /B4/BD/BI/BL/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρ/BF /B4/BD/BI/BL/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5 /BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρ/BF /B4/BD/BI/BL/BC/B5 π /B5/BB/BU/B4 /CP/BF /B4/BD/BK/BJ/BH/B5 →ρπ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL± /BC. /BF /BK/BV/C0/CD/C6/BZ /BC/BE /BU/BK/BH/BE /BD/BK/BA/BFπ−/D4→π /B7π−π−/D4/BK/CD/D7/CX/D2/CV /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /BH/BC/BA/BC/B1 ρπ /B8/BH /BI /BA /BH /B1 /CU/BEπ /B8 /CP/D2/CS /BD/BD/BA/BK/B1 ρ/BFπ /BA /CP/BD /B4/BD/BL/BF/BC/B5 /CP/BD /B4/BD/BL/BF/BC/B5/CP/BD /B4/BD/BL/BF/BC/B5 /CP/BD /B4/BD/BL/BF/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BD /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BF/BC /B7/BF /BC − /BJ/BC /BD/BH/BH± /BG/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime /CG /B4/BD/BL/BF/BH/B5 /CG /B4/BD/BL/BF/BH/B5/CG /B4/BD/BL/BF/BH/B5 /CG /B4/BD/BL/BF/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD− /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BF/BH± /BE/BC /BE/BD/BH± /BF/BC /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /C7/C5/BX/BZ /BD/BC/B8/BD/BI π−/D4→ /D4/D4 /D2 ρ/BE /B4/BD/BL/BG/BC/B5ρ/BE /B4/BD/BL/BG/BC/B5ρ/BE /B4/BD/BL/BG/BC/B5ρ/BE /B4/BD/BL/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD /B7/B4/BE−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BG/BC± /BG/BC /BD/BH/BH± /BG/BC /BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA ω/BF /B4/BD/BL/BG/BH/B5ω/BF /B4/BD/BL/BG/BH/B5ω/BF /B4/BD/BL/BG/BH/B5ω/BF /B4/BD/BL/BG/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BF−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BG/BH± /BE/BC /BD/BD/BH± /BE/BE /BD/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC /BI/BL/BL /BI/BL/BL/BI/BL/BL /BI/BL/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /BD/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA ω /B4/BD/BL/BI/BC/B5ω /B4/BD/BL/BI/BC/B5ω /B4/BD/BL/BI/BC/B5ω /B4/BD/BL/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BI/BC± /BE/BH /BD/BL/BH± /BI/BC /BD/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BD/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CQ/BD /B4/BD/BL/BI/BC/B5 /CQ/BD /B4/BD/BL/BI/BC/B5/CQ/BD /B4/BD/BL/BI/BC/B5 /CQ/BD /B4/BD/BL/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BI/BC± /BF/BH /BE/BF/BC± /BH/BC /BD/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF/BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BD/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA /CW/BD /B4/BD/BL/BI/BH/B5 /CW/BD /B4/BD/BL/BI/BH/B5/CW/BD /B4/BD/BL/BI/BH/B5 /CW/BD /B4/BD/BL/BI/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BI/BH± /BG/BH /BF/BG/BH± /BJ/BH /BD/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BD/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CU/BD /B4/BD/BL/BJ/BC/B5 /CU/BD /B4/BD/BL/BJ/BC/B5/CU/BD /B4/BD/BL/BJ/BC/B5 /CU/BD /B4/BD/BL/BJ/BC/B5/C1 /BZ/B4 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/BD/BC/BC /BD/BK/CZ /BD/BH/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BE/BC/BC/BF± /BD/BC± /BD/BL /BE/BG/BL± /BE/BF± /BF/BE /C4/CD /BC/BH /BU/BK/BH/BE /BD/BKπ−/D4→ ωπ−π /BC/D4/BD/BL/BL/BC /B7/BD /BH − /BF/BC /BD/BL/BC± /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV/BD/BH/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /A0/B4γγ /B5/A0 /B4π /B7π−π /BC/B5 /BB /A0/B4/D8/D3/D8/CP/D0/B5 /A0/B4γγ /B5/A0 /B4π /B7π−π /BC/B5 /BB /A0/B4/D8/D3/D8/CP/D0/B5/A0/B4γγ /B5/A0 /B4π /B7π−π /BC/B5 /BB /A0/B4/D8/D3/D8/CP/D0/B5 /A0/B4γγ /B5/A0 /B4π /B7π−π /BC/B5 /BB /A0/B4/D8/D3/D8/CP/D0/B5/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BG± /BC. /BC/BH /BD/BK/CZ /BD/BI/CB/BV/C0/BX/BZ/BX/C4/CB/C3/CH /BC/BI /CA/CE/CD/BX γγ→π /B7π−π /BC/BD/BI/BY /D6/D3/D1 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C4/BF /CS/CP/D8/CP /CP/D8 /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA ρ /B4/BE/BC/BC/BC/B5ρ /B4/BE/BC/BC/BC/B5ρ /B4/BE/BC/BC/BC/B5ρ /B4/BE/BC/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BC/BC/BC± /BF/BC /BE/BI/BC± /BG/BH /BD/BJ/BU/CD/BZ/BZ /BC/BG /BV /CA/CE/CD/BX/BD/BJ/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA /CU/BE /B4/BE/BC/BC/BC/B5 /CU/BE /B4/BE/BC/BC/BC/B5/CU/BE /B4/BE/BC/BC/BC/B5 /CU/BE /B4/BE/BC/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BC/BC/BD± /BD/BC /BF/BD/BE± /BF/BE /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /CG /B4/BE/BC/BC/BC/B5 /CG 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/BV /CB/C8/BX/BV /CG /B4/BE/BC/BE/BC/B5 /CG /B4/BE/BC/BE/BC/B5/CG /B4/BE/BC/BE/BC/B5 /CG /B4/BE/BC/BE/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BD/BH± /BF /BD/BC± /BG /BY/BX/CA/CA/BX/CA /BL/BL /CA/CE/CD/BX π /D4→ /D4/D4 /D4π /B4π /B5 /CW/BF /B4/BE/BC/BE/BH/B5 /CW/BF /B4/BE/BC/BE/BH/B5/CW/BF /B4/BE/BC/BE/BH/B5 /CW/BF /B4/BE/BC/BE/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BF /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BE/BH± /BE/BC /BD/BG/BH± /BF/BC /BE/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BE/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CQ/BF /B4/BE/BC/BE/BH/B5 /CQ/BF /B4/BE/BC/BE/BH/B5/CQ/BF /B4/BE/BC/BE/BH/B5 /CQ/BF /B4/BE/BC/BE/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BF /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BF/BE± /BD/BE /BD/BD/BJ± /BD/BD /BE/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BE/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA η/BE /B4/BE/BC/BF/BC/B5η/BE /B4/BE/BC/BF/BC/B5η/BE /B4/BE/BC/BF/BC/B5η/BE /B4/BE/BC/BF/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BC/BF/BC± /BH± /BD/BH /BE/BC/BH± /BD/BC± /BD/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV/BU/B4 /CP/BEπ /B5/C4 /BP/BC /BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BEπ /B5/C4 /BP/BC /BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BEπ /B5/C4 /BP/BC /BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BEπ /B5/C4 /BP/BC /BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BJ/BG± /BC. /BD/BJ /BE/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV/BU/B4 /CP/BCπ /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BCπ /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BCπ /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CP/BCπ /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BJ/BE± /BC. /BC/BD/BI /BE/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV/BU/B4 /CU/BEη /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CU/BEη /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CU/BEη /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE /BU/B4 /CU/BEη /B5/BB/BU/B4 /CP/BEπ /B5/C4 /BP/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BJ/BG± /BC. /BC/BE/BI /BE/BE/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BX /CB/C8/BX/BV/BE/BE/BV/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /CP/D0/D0 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /CU/BF /B4/BE/BC/BH/BC/B5 /CU/BF /B4/BE/BC/BH/BC/B5/CU/BF /B4/BE/BC/BH/BC/B5 /CU/BF /B4/BE/BC/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BF /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BG/BK± /BK /BE/BD/BF± /BF/BG /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4 /D4→ηπ /BCπ /BC /CU/BC /B4/BE/BC/BI/BC/B5 /CU/BC /B4/BE/BC/BI/BC/B5/CU/BC /B4/BE/BC/BI/BC/B5 /CU/BC /B4/BE/BC/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ∼ /BE/BC/BH/BC ∼ /BD/BE/BC /BE/BF/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF /BD. /BH/BH /D4/D4→ππ ∼ /BE/BC/BI/BC ∼ /BH/BC /BE/BF/C7 /BT/C3/BW/BX/C6 /BL/BG /CA/CE/CD/BX /BC. /BF/BI/DF /BD. /BH/BH /D4/D4→ππ /BJ/BC/BC /BJ/BC/BC/BJ/BC/BC /BJ/BC/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /BE/BF/CB/CT/CT /CB/BX/C5/BX/C6/C7 /CE /BL/BL /CP/D2/CS /C3/C4/C7/BX/CC /BL/BI/BA π /B4/BE/BC/BJ/BC/B5π /B4/BE/BC/BJ/BC/B5π /B4/BE/BC/BJ/BC/B5π /B4/BE/BC/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BJ/BC± /BF/BH /BF/BD/BC /B7 /BD/BC/BC − /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime /CP/BF /B4/BE/BC/BJ/BC/B5 /CP/BF /B4/BE/BC/BJ/BC/B5/CP/BF /B4/BE/BC/BJ/BC/B5 /CP/BF /B4/BE/BC/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BF /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BC/BJ/BC± /BE/BC /BD/BJ/BC± /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV /CG /B4/BE/BC/BJ/BH/B5 /CG /B4/BE/BC/BJ/BH/B5/CG /B4/BE/BC/BJ/BH/B5 /CG /B4/BE/BC/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BJ/BH± /BD/BE± /BH /BL/BC± /BF/BH± /BL /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→ /C3−/D4 /A3/BE/BG/BY /D6/D3/D1 /CP /AC/D8 /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /C5/D4 /A3− /C5/D4− /C5/A3< /BD/BH/BC /C5/CT/CE/BA /CB /B9/DB /CP/DA/CT /CX/D2 /D8/CW/CT /D4 /A3 /D7/DD/D7/D8/CT/D1 /D4 /D6/CT/CU/CT/D6/D6/CT/CS/BA /CP/BE /B4/BE/BC/BK/BC/B5 /CP/BE /B4/BE/BC/BK/BC/B5/CP/BE /B4/BE/BC/BK/BC/B5 /CP/BE /B4/BE/BC/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BC/BI/BC± /BE/BC /BD/BL/BH± /BF/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV/BE/BD/BC/BC /B7/BD /BC − /BF/BC /BF/BI/BC /B7 /BG/BC − /BD/BC/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV /CG /B4/BE/BC/BK/BC/B5 /CG /B4/BE/BC/BK/BC/B5/CG /B4/BE/BC/BK/BC/B5 /CG /B4/BE/BC/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BK/BC± /BD/BC /BD/BD/BC± /BE/BC /C3/CA/BX/CH/C5/BX/CA /BK/BC /CB/CC/CA/BV /BD/BFπ−/CS→ /D4 /D4/D2 /B4 /D2/D7 /B5 /CG /B4/BE/BC/BK/BC/B5 /CG /B4/BE/BC/BK/BC/B5/CG /B4/BE/BC/BK/BC/B5 /CG /B4/BE/BC/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BF− /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BK/BC± /BD/BC /BD/BL/BC± /BD/BH /CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2 /CP/BD /B4/BE/BC/BL/BH/B5 /CP/BD /B4/BE/BC/BL/BH/B5/CP/BD /B4/BE/BC/BL/BH/B5 /CP/BD /B4/BE/BC/BL/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BD /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BL/BI± /BD/BJ± /BD/BE/BD /BG/BH/BD± /BG/BD± /BK/BD /BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /B7π−π−/D4/BU/B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CU/BD /B4/BD/BE/BK/BH/B5 π /B5/BB/BU /B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CP/BD /B4/BD/BE/BI/BC/B5 /B5 /BU/B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CU/BD /B4/BD/BE/BK/BH/B5 π /B5/BB/BU /B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CP/BD /B4/BD/BE/BI/BC/B5 /B5/BU/B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CU/BD /B4/BD/BE/BK/BH/B5 π /B5/BB/BU /B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CP/BD /B4/BD/BE/BI/BC/B5 /B5 /BU/B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CU/BD /B4/BD/BE/BK/BH/B5 π /B5/BB/BU /B4 /CP/BD /B4/BE/BC/BL/BH/B5 → /CP/BD /B4/BD/BE/BI/BC/B5 /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BK± /BC. /BI/BG /BI/BL/CZ /C3/CD/C0/C6 /BC/BG /BU/BK/BH/BE /BD/BKπ−/D4→ηπ /B7π−π−/D4 η /B4/BE/BD/BC/BC/B5η /B4/BE/BD/BC/BC/B5η /B4/BE/BD/BC/BC/B5η /B4/BE/BD/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BC/BF± /BH/BC /BD/BK/BJ± /BJ/BH /BH/BK/BI /BE/BH/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BE/BH/BT/CB/CC/C7/C6 /BK/BD /BU /D7/CT/CT/D7 /D2/D3 /D4 /CT/CP/CZ/B8 /CW/CP/D7 /BK/BH/BC /CT/DA/CT/D2/D8/D7 /CX/D2 /BT/CY/CX/D2/CT/D2/CZ /D3/B7/BU/CP /D6/D8/CW /CQ/CX/D2/D7/BA /BT/CA/BX/CB/CC/C7 /CE /BK/BC /D7/CT/CT/D7/D2/D3 /D4 /CT/CP/CZ/BA /CG /B4/BE/BD/BC/BC/B5 /CG /B4/BE/BD/BC/BC/B5/CG /B4/BE/BD/BC/BC/B5 /CG /B4/BE/BD/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BC /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BC/BC± /BG/BC /BE/BH/BC± /BG/BC /BT/C4/BW/BX /BK/BI /BW /BZ/BT/C5/BG /BD/BC/BCπ−/D4→ /BEη /CG /CG /B4/BE/BD/BD/BC/B5 /CG /B4/BE/BD/BD/BC/B5/CG /B4/BE/BD/BD/BC/B5 /CG /B4/BE/BD/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BF− /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BD/BC± /BD/BC /BF/BF/BC± /BE/BC /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /C7/C5/BX/BZ /BD/BC/B8/BD/BI π−/D4→ /D4/D4/D2 /CU/BE /B4/BE/BD/BG/BC/B5 /CU/BE /B4/BE/BD/BG/BC/B5/CU/BE /B4/BE/BD/BG/BC/B5 /CU/BE /B4/BE/BD/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BG/BD± /BD/BE /BG/BL± /BE/BK /BF/BK/BL /BZ/CA/BX/BX/C6 /BK/BI /C5/C8/CB/BY /BG/BC/BC /D4 /BT→ /BG /C3 /CG /CG /B4/BE/BD/BH/BC/B5 /CG /B4/BE/BD/BH/BC/B5/CG /B4/BE/BD/BH/BC/B5 /CG /B4/BE/BD/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BE /B7/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BH/BC± /BD/BC /BE/BI/BC± /BD/BC /CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2 /CP/BE /B4/BE/BD/BJ/BH/B5 /CP/BE /B4/BE/BD/BJ/BH/B5/CP/BE /B4/BE/BD/BJ/BH/B5 /CP/BE /B4/BE/BD/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BJ/BH± /BG/BC /BF/BD/BC /B7/BL /BC − /BG/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime η /B4/BE/BD/BL/BC/B5η /B4/BE/BD/BL/BC/B5η /B4/BE/BD/BL/BC/B5η /B4/BE/BD/BL/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BD/BL/BC± /BH/BC /BK/BH/BC± /BD/BC/BC /BU/CD/BZ/BZ /BL/BL /BU/BX/CB ω/BE /B4/BE/BD/BL/BH/B5ω/BE /B4/BE/BD/BL/BH/B5ω/BE /B4/BE/BD/BL/BH/B5ω/BE /B4/BE/BD/BL/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BE−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BL/BH± /BF/BC /BE/BE/BH± /BG/BC /BE/BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC /BE/BI/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA ω /B4/BE/BE/BC/BH/B5ω /B4/BE/BE/BC/BH/B5ω /B4/BE/BE/BC/BH/B5ω /B4/BE/BE/BC/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC/BH± /BF/BC /BF/BH/BC± /BL/BC /BE/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BE/BJ/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CG /B4/BE/BE/BD/BC/B5 /CG /B4/BE/BE/BD/BC/B5/CG /B4/BE/BE/BD/BC/B5 /CG /B4/BE/BE/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BD/BC /B7/BJ /BL − /BE/BD /BE/BC/BF /B7 /BG/BF/BJ − /BK/BJ /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /BU /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7/C3−/D2 /CG /B4/BE/BE/BD/BC/B5 /CG /B4/BE/BE/BD/BC/B5/CG /B4/BE/BE/BD/BC/B5 /CG /B4/BE/BE/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC/BJ± /BE/BE /BD/BF/BC /BV/BT/CB/C7 /BJ/BC /C0/BU/BV /BD/BD/BA/BEπ−/D4 /CW/BD /B4/BE/BE/BD/BH/B5 /CW/BD /B4/BE/BE/BD/BH/B5/CW/BD /B4/BE/BE/BD/BH/B5 /CW/BD /B4/BE/BE/BD/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BD /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BD/BH± /BG/BC /BF/BE/BH± /BH/BH /BE/BK/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BE/BK/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CQ/BD /B4/BE/BE/BG/BC/B5 /CQ/BD /B4/BE/BE/BG/BC/B5/CQ/BD /B4/BE/BE/BG/BC/B5 /CQ/BD /B4/BE/BE/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BG/BC± /BF/BH /BF/BE/BC± /BK/BH /BE/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BE/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA ρ/BE /B4/BE/BE/BG/BC/B5ρ/BE /B4/BE/BE/BG/BC/B5ρ/BE /B4/BE/BE/BG/BC/B5ρ/BE /B4/BE/BE/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD /B7/B4/BE−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BE/BH± /BF/BH /BF/BF/BH /B7 /BD/BC/BC − /BH/BC /BF/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BF/BC/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA ρ/BG /B4/BE/BE/BG/BC/B5ρ/BG /B4/BE/BE/BG/BC/B5ρ/BG /B4/BE/BE/BG/BC/B5ρ/BG /B4/BE/BE/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD /B7/B4/BG−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BF/BC± /BE/BH /BE/BD/BC± /BF/BC /BF/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BF/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA π/BE /B4/BE/BE/BG/BH/B5π/BE /B4/BE/BE/BG/BH/B5π/BE /B4/BE/BE/BG/BH/B5π/BE /B4/BE/BE/BG/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BE− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BG/BH± /BI/BC /BF/BE/BC /B7 /BD/BC/BC − /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime /CQ/BF /B4/BE/BE/BG/BH/B5 /CQ/BF /B4/BE/BE/BG/BH/B5/CQ/BF /B4/BE/BE/BG/BH/B5 /CQ/BF /B4/BE/BE/BG/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BF−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BE/BG/BH± /BH/BC /BF/BE/BC± /BJ/BC /BF/BE/BU/CD/BZ/BZ /BC/BG /BV /CA/CE/CD/BX/BF/BE/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA η/BE /B4/BE/BE/BH/BC/B5η/BE /B4/BE/BE/BH/BC/B5η/BE /B4/BE/BE/BH/BC/B5η/BE /B4/BE/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BE− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BE/BG/BK± /BE/BC /BE/BK/BC± /BE/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C1 /CB/C8/BX/BV/BE/BE/BI/BJ± /BD/BG /BE/BL/BC± /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV π/BG /B4/BE/BE/BH/BC/B5π/BG /B4/BE/BE/BH/BC/B5π/BG /B4/BE/BE/BH/BC/B5π/BG /B4/BE/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BG− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BH/BC± /BD/BH /BE/BD/BH± /BE/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime ω/BG /B4/BE/BE/BH/BC/B5ω/BG /B4/BE/BE/BH/BC/B5ω/BG /B4/BE/BE/BH/BC/B5ω/BG /B4/BE/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BG−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BH/BC± /BF/BC /BD/BH/BC± /BH/BC /BF/BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BF/BF/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA ω/BH /B4/BE/BE/BH/BC/B5ω/BH /B4/BE/BE/BH/BC/B5ω/BH /B4/BE/BE/BH/BC/B5ω/BH /B4/BE/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BH−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BE/BH/BC± /BJ/BC /BF/BE/BC± /BL/BH /BF/BG/BU/CD/BZ/BZ /BC/BG /CA/CE/CD/BX /BJ/BC/BD /BJ/BC/BD/BJ/BC/BD /BJ/BC/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /BF/BG/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA ω/BF /B4/BE/BE/BH/BH/B5ω/BF /B4/BE/BE/BH/BH/B5ω/BF /B4/BE/BE/BH/BH/B5ω/BF /B4/BE/BE/BH/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BF−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BH/BH± /BD/BH /BD/BJ/BH± /BF/BC /BF/BH/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BF/BH/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CG /B4/BE/BE/BI/BC/B5 /CG /B4/BE/BE/BI/BC/B5/CG /B4/BE/BE/BI/BC/B5 /CG /B4/BE/BE/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BG /B7/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BI/BC± /BE/BC /BG/BC/BC± /BD/BC/BC /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BJ/BL /C7/C5/BX/BZ /BD/BC/B8/BD/BI π−/D4→ /D4/D4/D2 ρ /B4/BE/BE/BJ/BC/B5ρ /B4/BE/BE/BJ/BC/B5ρ /B4/BE/BE/BJ/BC/B5ρ /B4/BE/BE/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD /B7/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BI/BH± /BG/BC /BF/BE/BH± /BK/BC /BF/BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωπ /BC/B8 ωηπ /BC/B8π /B7π−/BE/BE/BK/BC± /BH/BC /BG/BG/BC± /BD/BD/BC /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BH /C7/C5/BX/BZ /BE/BC/DF /BJ/BC γ /D4→ /D4ωπ /B7π−π /BC/BF/BI/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BX /B8/CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE/BA /CP/BD /B4/BE/BE/BJ/BC/B5 /CP/BD /B4/BE/BE/BJ/BC/B5/CP/BD /B4/BE/BE/BJ/BC/B5 /CP/BD /B4/BE/BE/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BD /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BJ/BC /B7/BH /BH − /BG/BC /BF/BC/BH /B7/BJ /BC − /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime /CP/BE /B4/BE/BE/BJ/BC/B5 /CP/BE /B4/BE/BE/BJ/BC/B5/CP/BE /B4/BE/BE/BJ/BC/B5 /CP/BE /B4/BE/BE/BJ/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BE /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BE/BI/BH± /BE/BC /BE/BF/BH /B7/BI /BC − /BF/BH /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV/BE/BE/BK/BC± /BF/BC /BE/BK/BC± /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV /CW/BF /B4/BE/BE/BJ/BH/B5 /CW/BF /B4/BE/BE/BJ/BH/B5/CW/BF /B4/BE/BE/BJ/BH/B5 /CW/BF /B4/BE/BE/BJ/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC−/B4/BF /B7−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BJ/BH± /BE/BH /BD/BL/BC± /BG/BH /BF/BJ/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BF/BJ/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA /CP/BG /B4/BE/BE/BK/BC/B5 /CP/BG /B4/BE/BE/BK/BC/B5/CP/BG /B4/BE/BE/BK/BC/B5 /CP/BG /B4/BE/BE/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BG /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BC/BC± /BE/BC /BE/BF/BC± /BG/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV/BE/BE/BI/BC± /BD/BH /BD/BK/BC± /BE/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE/BF/BJ± /BH /BE/BL/BD± /BD/BE /BF/BK/CD/C5/BT/C6 /BC/BI /BX/BK/BF/BH /BH/BA/BE /D4/D4→ηηπ /BC/BF/BK/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA η /B4/BE/BE/BK/BC/B5η /B4/BE/BE/BK/BC/B5η /B4/BE/BE/BK/BC/B5η /B4/BE/BE/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BC− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BF/BE/BC± /BD/BH /BE/BF/BC± /BF/BH /BF/BL/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C5 /CB/C8/BX/BV/BF/BL/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D4/D4→ηηη /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C5 /CP/D2/CS /D4/D4→ηπ /BCπ /BC/CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /BA ω/BF /B4/BE/BE/BK/BH/B5ω/BF /B4/BE/BE/BK/BH/B5ω/BF /B4/BE/BE/BK/BH/B5ω/BF /B4/BE/BE/BK/BH/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BF−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BJ/BK± /BE/BK /BE/BE/BG± /BH/BC /BG/BC/BU/CD/BZ/BZ /BC/BG /BT /CA/CE/CD/BX/BE/BE/BK/BH± /BI/BC /BE/BF/BC± /BG/BC /BG/BD/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /CB/C8/BX/BV /BC. /BI/DF /BD. /BL /D4 /D4→ωη /B8ωπ /BCπ /BC/BG/BC/C8 /CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D4 /D4→ /A3/A3 /CU/D6/D3/D1 /BU/BT/CA/C6/BX/CB /BC/BC/BA/BG/BD/BY /D6/D3/D1 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /BW /B8 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BV /B8 /CP/D2/CS /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BE /BU /BA ω /B4/BE/BE/BL/BC/B5ω /B4/BE/BE/BL/BC/B5ω /B4/BE/BE/BL/BC/B5ω /B4/BE/BE/BL/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BE/BL/BC± /BE/BC /BE/BJ/BH± /BF/BH /BG/BE/BU/CD/BZ/BZ /BC/BG /BT /CA/CE/CD/BX/BG/BE/C8 /CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D4 /D4→ /A3/A3 /CU/D6/D3/D1 /BU/BT/CA/C6/BX/CB /BC/BC/BA /CU/BF /B4/BE/BF/BC/BC/B5 /CU/BF /B4/BE/BF/BC/BC/B5/CU/BF /B4/BE/BF/BC/BC/B5 /CU/BF /B4/BE/BF/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BF /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BF/BG± /BE/BH /BE/BC/BC± /BE/BC /BG/BF/BU/CD/BZ/BZ /BC/BG /BT /CA/CE/CD/BX/BE/BF/BC/BF± /BD/BH /BE/BD/BG± /BE/BL /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4 /D4→ηπ /BCπ /BC /BG/BF/C8 /CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D3/D2 /D4 /D4→ /A3/A3 /CU/D6/D3/D1 /BU/BT/CA/C6/BX/CB /BC/BC/BA ρ/BF /B4/BE/BF/BC/BC/B5ρ/BF /B4/BE/BF/BC/BC/B5ρ/BF /B4/BE/BF/BC/BC/B5ρ/BF /B4/BE/BF/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD /B7/B4/BF−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BF/BC/BC /B7/BH /BC − /BK/BC /BF/BG/BC± /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /CP/BF /B4/BE/BF/BD/BC/B5 /CP/BF /B4/BE/BF/BD/BC/B5/CP/BF /B4/BE/BF/BD/BC/B5 /CP/BF /B4/BE/BF/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BF /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BF/BD/BC± /BG/BC /BD/BK/BC /B7 /BD/BE/BC − /BI/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BV /CB/C8/BX/BV /CU/BD /B4/BE/BF/BD/BC/B5 /CU/BD /B4/BE/BF/BD/BC/B5/CU/BD /B4/BE/BF/BD/BC/B5 /CU/BD /B4/BE/BF/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BD /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BF/BD/BC± /BI/BC /BE/BH/BH± /BJ/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV η/BG /B4/BE/BF/BF/BC/B5η/BG /B4/BE/BF/BF/BC/B5η/BG /B4/BE/BF/BF/BC/B5η/BG /B4/BE/BF/BF/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BG− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BE/BK± /BF/BK /BE/BG/BC± /BL/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BC /C2 /CB/C8/BX/BV /BE/BA/BC /D4 /D4→ηπ /BCπ /BC ω /B4/BE/BF/BF/BC/B5ω /B4/BE/BF/BF/BC/B5ω /B4/BE/BF/BF/BC/B5ω /B4/BE/BF/BF/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BC−/B4/BD−−/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BF/BC± /BF/BC /BG/BF/BH± /BJ/BH /BT /CC/C3/C1/C6/CB/C7/C6 /BK/BK /C7/C5/BX/BZ /BE/BH/DF /BH/BC γ /D4→ρ±ρ /BCπ∓ /CP/BD /B4/BE/BF/BG/BC/B5 /CP/BD /B4/BE/BF/BG/BC/B5/CP/BD /B4/BE/BF/BG/BC/B5 /CP/BD /B4/BE/BF/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP/BD−/B4/BD /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE/BF/BG/BC± /BG/BC /BE/BF/BC± /BJ/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BL /BX /CB/C8/BX/BV /CG /B4/BE/BF/BG/BC/B5 /CG /B4/BE/BF/BG/BC/B5/CG /B4/BE/BF/BG/BC/B5 /CG /B4/BE/BF/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BG/BC± /BE/BC /BD/BK/BC± /BI/BC /BD/BE/BI /BG/BG/BU/BT/C4 /CC /BT /CH /BJ/BH /C0/BU/BV /BD/BHπ /B7/D4→ /D4 /BHπ/BG/BG/BW/D3/D1/CX/D2/CP/D2/D8 /CS/CT/CR/CP /DD /CX/D2/D8/D3 ρ /BCρ /BCπ /B7/BA /BU/BT/C4 /CC /BT /CH /BJ/BK /AC/D2/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2 /CX/D2 /BE π /B7π−/BEπ /BC/CT/DA/CT/D2/D8/D7/DB/CW/CX/CR/CW /CR/D3/D2/D8/CP/CX/D2 ρ /B7ρ /BCπ /BC/CP/D2/CS /BE ρ /B7π−/BA π /B4/BE/BF/BI/BC/B5π /B4/BE/BF/BI/BC/B5π /B4/BE/BF/BI/BC/B5π /B4/BE/BF/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BD−/B4/BC− /B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BI/BC± /BE/BH /BF/BC/BC /B7 /BD/BC/BC − /BH/BC /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BD /BY /CB/C8/BX/BV /BE/BA/BC /D4/D4→ /BFπ /BC/B8π /BCη /B8π /BCη/prime /CG /B4/BE/BF/BI/BC/B5 /CG /B4/BE/BF/BI/BC/B5/CG /B4/BE/BF/BI/BC/B5 /CG /B4/BE/BF/BI/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BG /B7/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BI/BC± /BD/BC /BG/BF/BC± /BF/BC /CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2 /CG /B4/BE/BG/BG/BC/B5 /CG /B4/BE/BG/BG/BC/B5/CG /B4/BE/BG/BG/BC/B5 /CG /B4/BE/BG/BG/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BH− /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BG/BC± /BD/BC /BF/BD/BC± /BE/BC /CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2 /CG /B4/BE/BI/BF/BE/B5 /CG /B4/BE/BI/BF/BE/B5/CG /B4/BE/BI/BF/BE/B5 /CG /B4/BE/BI/BF/BE/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BF/BH. /BE± /BF. /BF /BG/BH/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG /CG /B4/BE/BI/BF/BE/B5 → /BW /B7/D7η/BE/BI/BF/BD. /BI± /BE. /BD < /BD/BJ /BG/BI/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG /CG /B4/BE/BI/BF/BE/B5 → /BW /BC/C3 /B7/BG/BH/BY /D6/D3/D1 /CP /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/D3 /BW /B7/D7 /D3/CU /BI/BI/BI . /BL± /BF. /BF /C5/CT/CE/BA/BG/BI/BY /D6/D3/D1 /CP /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/D3 /BW /BC/D3/CU /BJ/BI/BJ . /BC± /BE. /BC /C5/CT/CE/BA/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /BC/C3 /B7/B5/BB/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /B7/D7η /B5 /BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /BC/C3 /B7/B5/BB/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /B7/D7η /B5/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /BC/C3 /B7/B5/BB/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /B7/D7η /B5 /BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /BC/C3 /B7/B5/BB/BU/B4 /CG /B4/BE/BI/BF/BE/B5 → /BW /B7/D7η /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BD/BG± /BC. /BC/BI /BC. /BD/BG± /BC. /BC/BI/BC. /BD/BG± /BC. /BC/BI /BC. /BD/BG± /BC. /BC/BI /BG/BJ/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG/BG/BJ/C8 /D3/D7/D7/CX/CQ/D0/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CS/CT/CR/CP /DD /D4/CP/D8/D8/CT/D6/D2 /CX/D7 /CS/CX/D7/CR/D9/D7/D7/CT/CS /CQ /DD/CH /BT/CB/CD/C1 /BC/BJ/BA /CG /B4/BE/BI/BK/BC/B5 /CG /B4/BE/BI/BK/BC/B5/CG /B4/BE/BI/BK/BC/B5 /CG /B4/BE/BI/BK/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BJ/BI± /BE/BJ /BD/BH/BC /BV/BT/CB/C7 /BJ/BC /C0/BU/BV /BD/BD/BA/BEπ−/D4→ρ−π /B7π−/D4 /CG /B4/BE/BJ/BD/BC/B5 /CG /B4/BE/BJ/BD/BC/B5/CG /B4/BE/BJ/BD/BC/B5 /CG /B4/BE/BJ/BD/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BI /B7/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ/BD/BC± /BE/BC /BD/BJ/BC± /BG/BC /CA/C7/CI/BT/C6/CB/C3/BT /BK/BC /CB/C8/CA/C3 /BD/BKπ−/D4→ /D4 /D4/D2 /CG /B4/BE/BJ/BH/BC/B5 /CG /B4/BE/BJ/BH/BC/B5/CG /B4/BE/BJ/BH/BC/B5 /CG /B4/BE/BJ/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BJ− /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ/BG/BJ± /BF/BE /BD/BL/BH± /BJ/BH /BW/BX/C6/C6/BX/CH /BK/BF /C4/BT/CB/CB /BD/BCπ /B7/D4→ /C3 /B7/C3−π /B7/D4 /BJ/BC/BE /BJ/BC/BE/BJ/BC/BE /BJ/BC/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CG /B4/BE/BK/BI/BC/B5 /CG /B4/BE/BK/BI/BC/B5/CG /B4/BE/BK/BI/BC/B5 /CG /B4/BE/BK/BI/BC/B5/C1 /B4 /C2 /C8/B5/BP/BC /B4 /BR /BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BK/BH/BI. /BI± /BD. /BH± /BH. /BC /BG/BJ± /BJ± /BD/BC /BG/BK, /BG/BL/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /BW/C3 /CG/BG/BK/BV/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0 /CR /D7 /D2/CP/D8/D9/D6/CT /D7/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /C4/C1 /BC/BJ /CP/D2/CS /CI/C0/BT/C6/BZ /BC/BJ/BA /BG/BL/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT /BW /BC/C3 /B7/CP/D2/CS /BW /B7/C3 /BC/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /C2 /C8/CX/D7 /D2/CP/D8/D9/D6/CP/D0/BA /CU/BI /B4/BF/BD/BC/BC/B5 /CU/BI /B4/BF/BD/BC/BC/B5/CU/BI /B4/BF/BD/BC/BC/B5 /CU/BI /B4/BF/BD/BC/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BC /B7/B4/BI /B7/B7/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BD/BC/BC± /BD/BC/BC /BJ/BC/BC± /BD/BF/BC /BU/C1/C6/C7/C6 /BC/BH /BZ/BT/C5/CB /BF/BFπ−/D4→ηη /D2 /CG /B4/BF/BE/BH/BC/B5 /CG /B4/BF/BE/BH/BC/B5/CG /B4/BF/BE/BH/BC/B5 /CG /B4/BF/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/BF /B9 /BU /D3 /CS /DD/BW /CT /CR /CP /DD/D7/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE/BH/BC± /BK± /BE/BC /BG/BH± /BD/BK /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /CG /B4/BF/BE/BH/BC/B5 → /A3 /D4/C3 /B7/BF/BE/BI/BH± /BJ± /BE/BC /BG/BC± /BD/BK /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /CG /B4/BF/BE/BH/BC/B5 → /A3/D4 /C3−/CG /B4/BF/BE/BH/BC/B5 /CG /B4/BF/BE/BH/BC/B5/CG /B4/BF/BE/BH/BC/B5 /CG /B4/BF/BE/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/BG /B9 /BU /D3 /CS /DD/BW /CT /CR /CP /DD/D7/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE/BG/BH± /BK± /BE/BC /BE/BH± /BD/BD /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /CG /B4/BF/BE/BH/BC/B5 → /A3 /D4/C3 /B7π±/BF/BE/BH/BC± /BL± /BE/BC /BH/BC± /BE/BC /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /CG /B4/BF/BE/BH/BC/B5 → /A3/D4 /C3−π∓/BF/BE/BJ/BC± /BK± /BE/BC /BE/BH± /BD/BD /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /CG /B4/BF/BE/BH/BC/B5 → /C3 /BC/CB /D4 /D4/C3± /CG /B4/BF/BF/BH/BC/B5 /CG /B4/BF/BF/BH/BC/B5/CG /B4/BF/BF/BH/BC/B5 /CG /B4/BF/BF/BH/BC/B5/C1 /BZ/B4 /C2 /C8/BV/B5/BP /BR /BR/B4/BR /BR/BR/B5/C5/BT/CB/CB /B4/C5/CT/CE/B5 /CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF/BH/BC /B7/BD /BC − /BE/BC± /BE/BC /BJ/BC /B7/BG /BC − /BF/BC± /BG/BC /BH/BC± /BD/BC /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /BU−→ /A3 /B7/CR /D4π− /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/D3 /D6/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/D3 /D6/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/D3 /D6/BY /D9/D6/D8/CW/CT/D6 /CB/D8/CP/D8/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CU/D3 /D6/BY /D9/D6/D8/CW/CT/D6 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/B4/C7/CA/CB/BT /CH/B8 /C5/C1/C4/BT/B8 /CD/BV/C4/BT/B5/BT/C4/C4/BX/CB/B9/BA/BA/BA /BI/BJ/BU /C6/BV /BH/BC/BT /BJ/BJ/BI /CE/BA /BT/D0/D0/CT/D7/B9/BU/D3 /D6/CT/D0/D0/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/C7/C6/C6/B5/BW /BT/C6/CH/CB/CI /BI/BJ/BU /C6/BV /BH/BD/BT /BK/BC/BD /C2/BA/BT/BA /BW/CP/D2/DD/D7/DE/B8 /BU/BA/CA/BA /BY /D6/CT/D2/CR/CW/B8 /CE/BA /CB/CX/D1/CP/CZ /B4/BV/BX/CA/C6/B5/BV/C0/C1/C3 /C7 /CE /BT/C6/C1 /BI/BI /C8/C4 /BE/BE /BE/BF/BF /BZ/BA/BX/BA /BV/CW/CX/CZ /D3/DA/CP/D2/CX /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BY /C7/BV/BT /BV/BV/C1 /BI/BI /C8/CA/C4 /BD/BJ /BK/BL/BC /C5/BA/C6/BA /BY /D3 /CR/CP/CR/CR/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5 /BJ/BC/BG /BJ/BC/BG/BJ/BC/BG /BJ/BC/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/B4 /CB /BP± /BD/B8 /BV /BP /BU /BP /BC/B5 /B4 /CB /BP± /BD/B8 /BV /BP /BU /BP /BC/B5/B4 /CB /BP± /BD/B8 /BV /BP /BU /BP /BC/B5 /B4 /CB /BP± /BD/B8 /BV /BP /BU /BP /BC/B5/C3 /B7/BP /D9 /D7 /B8 /C3 /BC/BP /CS /D7 /B8 /C3 /BC/BP /CS/D7 /B8 /C3−/BP /D9/D7 /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /C3∗/B3/D7 /C3± /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5 THE CHARGED KAON MASS Revised 1994 by T.G. Trippe (LBNL). The average of the six charged kaon mass measurements which we use in the Particle Listings is mK±= 493 .677±0.013 MeV (S = 2.4) , (1) where the error has been increased by the scale factor S. The large scale factor indicates a serious disagreement betweendiﬀerent input data. The average before scaling the error is m K±= 493 .677±0.005 MeV , χ2=2 2.9 for 5 D.F., Prob. = 0.04% , (2) where the high χ2and correspondingly low χ2probability further quantify the disagreement. The main disagreement is between the two most recent and precise results, mK±=493.696±0.007 MeV DENISOV 91 mK±=493.636±0.011 MeV (S = 1.5) GALL 88 Average =493 .679±0.006 MeV χ2=2 1.2 for 1 D.F., Prob. = 0.0004% ,(3) both of which are measurements of x-ray energies from kaonic atoms. Comparing the average in Eq. (3) with the overallaverage in Eq. (2), it is clear that DENISOV 91 and GALL 88dominate the overall average, and that their disagreement isresponsible for most of the high χ 2. The GALL 88 measurement was made using four diﬀerent kaonic atom transitions, K−Pb (9 →8),K−Pb (11 →10), K−W( 9 →8), and K−W( 1 1 →10). The mK±values they obtain from each of these transitions is shown in the ParticleListings and in Fig. 1. Their K −Pb (9 →8)mK±is below and somewhat inconsistent with their other three transitions. Theaverage of their four measurements is m K±= 493 .636±0.007, χ2=7.0 for 3 D.F., Prob. = 7.2% . (4) This is a low but acceptable χ2probability so, to be conserva- t i v e ,G A L L8 8s c a l e du pt h ee r r o ro nt h e i ra v e r a g eb yS = 1 . 5t oobtain their published error ±0.011 shown in Eq. (3) above and used in the Particle Listings average.WEIGHTED AVERAGE 493.664 ±0.011 (Error scaled by 2.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our `best' values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BACKENSTO... 73 0.4CHENG 75 K Pb 13-12 0.8CHENG 75 K Pb 12-11 3.6CHENG 75 K Pb 11-10 0.5CHENG 75 K Pb 10-9 0.1CHENG 75 K Pb 9-8 1.1BARKOV 79 0.0LUM 81 0.2GALL 88 K W 11-10 2.2GALL 88 K W 9-8 0.4GALL 88 K Pb 11-10 0.2GALL 88 K Pb 9-8 22.6DENISOV 91 20.5χ2 52.6 (Confidence Level 0.001) 493.5 493.6 493.7 493.8 493.9 494 mK±(MeV) Figure 1: Ideogram of mK±mass measure- ments. GALL 88 and CHENG 75 measure- ments are shown separately for each transition they measured. The ideogram in Fig. 1 shows that the DENISOV 91 mea- surement and the GALL 88 K−Pb (9 →8) measurement yield two well-separated peaks. One might suspect the GALL 88K −Pb (9 →8) measurement since it is responsible both for the internal inconsistency in the GALL 88 measurements and the disagreement with DENISOV 91. To see if the disagreement could result from a systematic problem with the K−Pb (9 →8) transition, we have separated the CHENG 75 data, which also used K−Pb, into its separate transitions. Figure 1 shows that the CHENG 75 and GALL 88K −Pb (9 →8) values are consistent, suggesting the possibility of a common eﬀect such as contaminant nuclear γrays near theK−Pb (9 →8) transition energy, although the CHENG 75 errors are too large to make a strong conclusion. The averageof all 13 measurements has a χ 2of 52.6 as shown in Fig. 1 and the ﬁrst line of Table 1, yielding an unacceptable χ2 probability of 0.00005%. The second line of Table 1 excludes both the GALL 88 and CHENG 75 measurements of theK −Pb (9 →8) transition and yields a χ2probability of 43%. The third [fourth] line of Table 1 excludes only the GALL 88 K−Pb (9 →8) [DENISOV 91] measurement and yields a χ2probability of 20% [8.6%]. Table 1 shows that removing both measurements of the K−Pb (9 →8) transition produces the most consistent set of data, but that excluding only theGALL 88 K −Pb (9 →8) transition or DENISOV 91 also produces acceptable probabilities. /BJ/BC/BH /BJ/BC/BH/BJ/BC/BH /BJ/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± Table 1: mK±averages for some combina- tions of Fig. 1 data. mK±(MeV) χ2D.F. Prob. (%) Measurements used 493.664±0.004 52.6 12 0.00005 all 13 measurements 493.690±0.006 10.1 10 43 no K−Pb(9→8) 493.687±0.006 14.6 11 20 no GALL 88 K−Pb(9→8) 493.642±0.006 17.8 11 8.6 no DENISOV 91 Yu.M. Ivanov, representing DENISOV 91, has estimated corrections needed for the older experiments because of im-proved 192Ir and198Au calibration γ-ray energies. He estimates that CHENG 75 and BACKENSTOSS 73 mK±values could be raised by about 15 keV and 22 keV, respectively. With theseestimated corrections, Table 1 becomes Table 2. The last line of Table 2 shows that if such corrections are assumed, then GALL 88 K −Pb (9 →8) is inconsistent with the rest of the data even when DENISOV 91 is excluded. Yu.M. Ivanov warnsthat these are rough estimates. Accordingly, we do not useTable 2 to reject the GALL 88 K −Pb (9 →8) transition, but we note that a future reanalysis of the CHENG 75 data couldbe useful because it might provid e supporting evidence for such a rejection. Table 2: m K±averages for some combina- tions of Fig. 1 data after raising CHENG 75 and BACKENSTOSS 73 values by 0.015 and 0.022MeV respectively. mK±(MeV) χ2D.F. Prob. (%) Measurements used 493.666±0.004 53.9 12 0.00003 all 13 measurements 493.693±0.006 9.0 10 53 no K−Pb(9→8) 493.690±0.006 11.5 11 40 no GALL 88 K−Pb(9→8) 493.645±0.006 23.0 11 1.8 no DENISOV 91 The GALL 88 measurement uses a Ge semiconductor spec- trometer which has a resolution of about 1 keV, so they runt h er i s ko fs o m ec o n t a m i n a n tn u c l e a r γrays. Studies of γrays following stopped π −andΣ−absorption in nuclei (unpub- lished) do not show any evidence for contaminants accordingto GALL 88 spokesperson, B.L. Roberts. The DENISOV 91 measurement uses a crystal diﬀraction spectrometer with a resolution of 6.3 eV for radiation at 22.1 keV to measurethe 4f-3d transition in K −12C. The high resolution and the light nucleus reduce the probability for overlap by contaminantγrays, compared with the measurement of GALL 88. The DENISOV 91 measurement is supported by their high-precisionmeasurement of the 4d-2p transition energy in π −12C, which is good agreement with the calculated energy. While we suspect that the GALL 88 K−Pb (9 →8) mea- surements could be the problem, we are unable to ﬁnd clear grounds for rejecting it. Theref ore, we retain their measure- ment in the average and accept the large scale factor untilfurther information can be obtained from new measurementsand/or from reanalysis of GALL 88 and CHENG 75 data.We thank B.L. Roberts (Boston Univ.) and Yu.M. Ivanov (Petersburg Nuclear Physics Inst.) for their extensive help inunderstanding this problem. /C3±/C5/BT/CB/CB /C3±/C5/BT/CB/CB/C3±/C5/BT/CB/CB /C3±/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA/BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BF. /BI/BJ/BJ± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BG/BL/BF. /BI/BL/BI± /BC. /BC/BC/BJ /BD/BW/BX/C6/C1/CB/C7 /CE /BL/BD /BV/C6/CC/CA − /C3/CP/D3/D2/CX/CR /CP/D8/D3/D1/D7/BG/BL/BF. /BI/BF/BI± /BC. /BC/BD/BD /BE/BZ/BT/C4/C4 /BK/BK /BV/C6/CC/CA − /C3/CP/D3/D2/CX/CR /CP/D8/D3/D1/D7/BG/BL/BF. /BI/BG/BC± /BC. /BC/BH/BG /C4/CD/C5 /BK/BD /BV/C6/CC/CA − /C3/CP/D3/D2/CX/CR /CP/D8/D3/D1/D7/BG/BL/BF. /BI/BJ/BC± /BC. /BC/BE/BL /BU/BT/CA/C3 /C7 /CE /BJ/BL /BX/C5/CD/C4 ± /CT /B7/CT−→/C3 /B7/C3−/BG/BL/BF. /BI/BH/BJ± /BC. /BC/BE/BC /BE/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3/CP/D3/D2/CX/CR /CP/D8/D3/D1/D7/BG/BL/BF. /BI/BL/BD± /BC. /BC/BG/BC /BU/BT /BV/C3/BX/C6/CB/CC/C7/BA/BA/BA /BJ/BF /BV/C6/CC/CA − /C3/CP/D3/D2/CX/CR /CP/D8/D3/D1/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BL/BF. /BI/BF/BD± /BC. /BC/BC/BJ /BZ/BT/C4/C4 /BK/BK /BV/C6/CC/CA − /C3−/C8/CQ /B4/BL→ /BK/B5/BG/BL/BF. /BI/BJ/BH± /BC. /BC/BE/BI /BZ/BT/C4/C4 /BK/BK /BV/C6/CC/CA − /C3−/C8/CQ /B4/BD/BD → /BD/BC/B5/BG/BL/BF. /BJ/BC/BL± /BC. /BC/BJ/BF /BZ/BT/C4/C4 /BK/BK /BV/C6/CC/CA − /C3−/CF/B4 /BL→ /BK/B5/BG/BL/BF. /BK/BC/BI± /BC. /BC/BL/BH /BZ/BT/C4/C4 /BK/BK /BV/C6/CC/CA − /C3−/CF/B4 /BD /BD → /BD/BC/B5/BG/BL/BF. /BI/BG/BC± /BC. /BC/BE/BE± /BC. /BC/BC/BK /BF/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3−/C8/CQ /B4/BL→ /BK/B5/BG/BL/BF. /BI/BH/BK± /BC. /BC/BD/BL± /BC. /BC/BD/BE /BF/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3−/C8/CQ /B4/BD/BC → /BL/B5/BG/BL/BF. /BI/BF/BK± /BC. /BC/BF/BH± /BC. /BC/BD/BI /BF/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3−/C8/CQ /B4/BD/BD → /BD/BC/B5/BG/BL/BF. /BJ/BH/BF± /BC. /BC/BG/BE± /BC. /BC/BE/BD /BF/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3−/C8/CQ /B4/BD/BE → /BD/BD/B5/BG/BL/BF. /BJ/BG/BE± /BC. /BC/BK/BD± /BC. /BC/BE/BJ /BF/BV/C0/BX/C6/BZ /BJ/BH /BV/C6/CC/CA − /C3−/C8/CQ /B4/BD/BF → /BD/BE/B5/BD/BX/D6/D6/D3 /D6 /CX/D2/CR/D6/CT/CP/D7/CT/CS /CU/D6/D3/D1 /BC . /BC/BC/BH/BL /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CT/D6/D6/D3 /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2 /C1/CE /BT/C6/C7 /CE/BL/BE/BA/BE/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/B3 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP/D0/D0 /D3/CU /D8/CW/CT /D7/CT/D4/CP /D6/CP/D8/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /D0/CX/D7/D8/CT/CS /CU/D3 /D6/D8 /CW /CX /D7/D4/CP/D4 /CT/D6/BA/BF/CC/CW/CT /BV/C0/BX/C6/BZ /BJ/BH /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D7/CT/D4/CP /D6/CP/D8/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /DB /CT/D6/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BJ /D8/D6/CP/D2/D7/CX/B9/D8/CX/D3/D2 /CT/D2/CT/D6/CV/CX/CT/D7/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /BE/BC/B1 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2 /D8/CW/CT /D2/D3/D2/CR/CX/D6/CR/D9/D0/CP /D6 /CR/D3/D2/D8/CP/D1/B9/CX/D2/CP/D2/D8 /D7/CW/CX/CU/D8/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CS/D9/CT /D8/D3 /CP ± /BH /CT/CE/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CT/D2/CT/D6/CV/CX/CT/D7/BA WEIGHTED AVERAGE 493.677 ±0.013 (Error scaled by 2.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BACKENSTO... 73 CNTR 0.1CHENG 75 CNTR 1.0BARKOV 79 EMUL 0.1LUM 81 CNTRGALL 88 CNTR 13.6DENISOV 91 CNTR 7.7χ2 22.4 (Confidence Level = 0.000) 493.55 493.6 493.65 493.7 493.75 493.8 493.85/D1/C3± /B4/C5/CT/CE/B5 /D1/C3 /B7− /D1/C3− /D1/C3 /B7− /D1/C3− /D1/C3 /B7− /D1/C3− /D1/C3 /B7− /D1/C3−/CC /CT/D7/D8 /D3/CU /BV/C8/CC /BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BC. /BC/BF/BE± /BC. /BC/BL/BC − /BC. /BC/BF/BE± /BC. /BC/BL/BC − /BC. /BC/BF/BE± /BC. /BC/BL/BC − /BC. /BC/BF/BE± /BC. /BC/BL/BC/BD/BA/BH/C5 /BG/BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 ±/BG/BY /C7 /CA /BW/BJ /BE/D9 /D7 /CT /D7 /D1π /B7− /D1π− /BP/B7 /BE /BK ± /BJ/BC /CZ /CT/CE/BA /C3±/C5/BX/BT/C6 /C4/C1/BY/BX /C3±/C5/BX/BT/C6 /C4/C1/BY/BX/C3±/C5/BX/BT/C6 /C4/C1/BY/BX /C3±/C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BK/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BF/BK/BC± /BC. /BC/BC/BE/BD /C7/CD/CA /BY/C1/CC /BD. /BE/BF/BK/BC± /BC. /BC/BC/BE/BD /C7/CD/CA /BY/C1/CC/BD. /BE/BF/BK/BC± /BC. /BC/BC/BE/BD /C7/CD/CA /BY/C1/CC /BD. /BE/BF/BK/BC± /BC. /BC/BC/BE/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BD. /BE/BF/BJ/BL± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BF/BJ/BL± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BF/BJ/BL± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BF/BJ/BL± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BD. /BE/BF/BG/BJ± /BC. /BC/BC/BF/BC /BD/BH/C5 /BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BK /C3/C4/C7/BX ± φ→ /C3 /B7/C3−/BD. /BE/BG/BH/BD± /BC. /BC/BC/BF/BC /BE/BH/BC/CZ /C3 /C7/C8/CC/BX/CE /BL/BH /BV/C6/CC/CA /C3 /CP/D8 /D6/CT/D7/D8/B8 /CD /D8/CP /D6/CV/CT/D8/BD. /BE/BF/BI/BK± /BC. /BC/BC/BG/BD /BD/BH/BC/CZ /C3 /C7/C8/CC/BX/CE /BL/BH /BV/C6/CC/CA /C3 /CP/D8 /D6/CT/D7/D8/B8 /BV/D9 /D8/CP /D6/CV/CT/D8/BD. /BE/BF/BK/BC± /BC. /BC/BC/BD/BI /BF/C5 /C7/CC/CC /BJ/BD /BV/C6/CC/CA /B7 /C3 /CP/D8 /D6/CT/D7/D8/BD. /BE/BE/BJ/BE± /BC. /BC/BC/BF/BI /C4/C7/BU/C3 /C7 /CF/C1/BV/CI /BI/BL /BV/C6/CC/CA /B7 /C3 /CX/D2 /AD/CX/CV/CW/D8/BD. /BE/BG/BG/BF± /BC. /BC/BC/BF/BK /BY/C1/CC/BV/C0 /BI/BH /BU /BV/C6/CC/CA /B7 /C3 /CP/D8 /D6/CT/D7/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BG/BD/BH± /BC. /BC/BC/BE/BG /BG/BC/BC/CZ /BI/C3 /C7/C8/CC/BX/CE /BL/BH /BV/C6/CC/CA /C3 /CP/D8 /D6/CT/D7/D8/BD. /BE/BE/BD± /BC. /BC/BD/BD /BY /C7/CA/BW /BI/BJ /BV/C6/CC/CA ±/BD. /BE/BF/BD± /BC. /BC/BD/BD /BU/C7 /CH /BT/CA/CB/C3/C1 /BI/BE /BV/C6/CC/CA /B7 /BJ/BC/BI /BJ/BC/BI/BJ/BC/BI /BJ/BC/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /BH/CA/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP/DA/CT/D6/CP/CV/CX/D2/CV /D8/CW/CT /CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW /CP/D2/CS /CS/CT/CR/CP /DD /D8/CX/D1/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D8/CP/CZ/CX/D2/CV /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/BA /BI/C3 /C7/C8/CC/BX/CE/BL/BH /D6/CT/D4 /D3 /D6/D8 /D8/CW/CX/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT/CX/D6 /CD/B9/D8/CP /D6/CV/CT/D8 /CP/D2/CS /BV/D9/B9/D8/CP /D6/CV/CT/D8 /D6/CT/D7/D9/D0/D8/D7/B8 /DB/CW/CT/D6/CT/D8/CW/CT/DD /CW/CP/DA/CT /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD/BD /BBσ /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /BD/BB σ /BE/BA WEIGHTED AVERAGE 1.2379 ±0.0021 (Error scaled by 1.9) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. FITCH 65B CNTR 2.8LOBKOWICZ 69 CNTR 8.9OTT 71 CNTR 0.0KOPTEV 95 CNTR 0.1KOPTEV 95 CNTR 5.7AMBROSINO 08 KLOE 1.2χ2 18.6 (Confidence Level = 0.002) 1.21 1.22 1.23 1.24 1.25 1.26 1.27/C3±/D1/CT/CP/D2 /D0/CX/CU/CT /B4/BD/BC− /BK/D7/B5 /B4τ/C3 /B7−τ/C3− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τ/C3 /B7−τ/C3− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τ/C3 /B7−τ/C3− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT /B4τ/C3 /B7−τ/C3− /B5/BBτ/CP/DA/CT/D6/CP/CV/CT/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BD/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BL/BC± /BC. /BC/BJ/BK /C4/C7/BU/C3 /C7 /CF/C1/BV/CI /BI/BL /BV/C6/CC/CA/BC. /BG/BJ± /BC. /BF/BC /BY /C7/CA/BW /BI/BJ /BV/C6/CC/CA RARE KAON DECAYS Revised November 2007 by L. Littenberg (BNL) and G. Valencia (Iowa State University). A. Introduction : There are several useful reviews on rare kaon decays and related topics [1–15]. Activity in rare kaon decays can be divided roughly into four categories: 1. Searches for explicit violations of the Standard Model 2. Measurements of Standard Model parameters3. Searches for CPviolation 4. Studies of strong interactions at low energy. The paradigm of Category 1 is the lepton ﬂavor violating decay K L→µe. Category 2 includes processes such as K+→ π+ν ν, which is sensitive to |Vtd|. Much of the interest in Category 3 is focused on the decays KL→π0/lscript /lscript,w h e r e /lscript≡ e, µ, ν . Category 4 includes reactions like K+→π+/lscript+/lscript−which constitute a testing ground for the ideas of chiral perturbationtheory. Category 4 also includes K L→π0γγandKL→/lscript+/lscript−γ. The former is important in understanding a CP-conserving contribution to KL→π0/lscript+/lscript−, whereas the latter could shed light on long distance contributions to KL→µ+µ−. The interplay between Categories 2-4 can be illustrated in Fig. 1. The modes K→πν νare the cleanest ones theoretically. They can provide accurate determinations of certain CKMparameters (shown in the ﬁgure). In combination with alternatedeterminations of these parameters, they also constrain newinteractions. The modes K L→π0e+e−andKL→µ+µ−are also sensitive to CKM parameters. However, they suﬀer from aseries of hadronic uncertainties that can be addressed, at least in part, through a systematic study of the additional modes indicated in the ﬁgure.Figure 1: Role of rare kaon decays in deter- mining the unitarity triangle. The solid arrowspoint to auxiliary modes needed to interpret the main results, or potential backgrounds to them. B. Explicit violations of the Standard Model :M u c ha c - tivity has focussed on searches for lepton ﬂavor violation (LFV). This is motivated by the fact that many extensions of the min- imal Standard Model violate lepton ﬂavor and by the potential to access very high energy scales. For example, the tree-level exchange of a LFV vector boson of mass M Xthat couples to left- handed fermions with electroweak strength and without mixing angles yields B( KL→µe)=4.7×10−12(148 TeV /MX)4[6]. This simple dimensional analysis may be used to read from Table 1 that the reaction KL→µeis already probing scales of over 100 TeV. Table 1 summarizes the present experimen- tal situation vis a vis LFV. The decays KL→µ±e∓and K+→π+e∓µ±(orKL→π0e∓µ±) provide complementary information on potential family number violating interactions, since the former is sensitive to parity-odd couplings and the latter is sensitive to parity-even couplings. Limits on certain lepton-number violating kaon decays [16,17] also exist. Related searches in µandτprocesses are discussed in our section “Tests of Conservation Laws.” Table 1: Searches for lepton ﬂavor violation in Kdecay 90% CL Mode upper limit Exp’t Yr./Ref. K+→π+e−µ+1.2×10−11BNL-865 2003/Ref. 18 K+→π+e+µ−5.2×10−10BNL-865 2001/Ref. 16 KL→µe 4.7×10−12BNL-871 1998/Ref. 19 KL→π0eµ 7.6×10−11KTeV (prelim.) 2007/Ref. 20 KL→π0π0eµ 1.6×10−10KTeV (prelim.) 2007/Ref. 20 Physics beyond the SM is also pursued through the search forK+→π+X0,w h e r e X0is a very light, long-lived particle (e.g., hyperphoton, axion, familon, etc.). The 90% CL upper limit on this process is 5 .9×10−11[21]. /BJ/BC/BJ /BJ/BC/BJ/BJ/BC/BJ /BJ/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± C. Measurements of Standard Model parameters : In the SM, the decay K+→π+ν νis dominated by one- loop diagrams with top-quark intermediate states and long- distance contributions are known to be quite small [2,22,23]. This permits a precise calculation [24] of this rate in terms of SM parameters. Studies of this process are thus motivated by the possibility of detecting non-SM physics when comparing with the results of global ﬁts [25,26]. BNL-787 has observed two candidate events [21,27], and BNL-949 has observed one more, yielding a branching ratio of (1.47+1.30 −0.89)×10−10[28]. A new experiment with a sensitivity goal of ∼10−12/event was proposed [29] at CERN in 2005. In the future, this mode may provide grounds for precision tests ofthe ﬂavor structure of the Standard Model [30]. The branchingratio can be written in terms of the very well-measured K e3 rate as [2]: B(K+→π+ν ν)=α2B(K+→πoe+ν) V2us2π2sin4θW ×/summationdisplay l=e,µ,τ|V∗ csVcdX/lscript NL+V∗ tsVtdX(mt)|2(1) to eliminate the ap r i o r i unknown hadronic matrix element. Isospin breaking corrections to the ratio of matrix elements reduce this rate by 10% [31]. In Eq. (1), the Inami-Lim func- tionX(mt) is of order 1 [32], and X/lscript NLis several hundred times smaller. This form exhibits the strong dependence of this branching ratio on |Vtd|. QCD corrections, which mainly aﬀect X/lscript NL,l e a dt oar e s i d u a le r r o ro f <5% for the decay ampli- tude [13,23,33,34]. Evaluating the constants in Eq. (1), one can cast this result in terms of the CKM parameters λ,Vcb, ρand η (see our Section on “The Cabibbo-Kobayashi-Maskawa mixing matrix”) [13]: B(K+→π+ν ν)≈1.6×10−5|Vcb|4[σ η2+(ρc− ρ)2],(2) where ρc≡1+(2 3Xe NL+1 3Xτ NL)/(|Vcb|2X(mt))≈1.4a n d σ≡1/(1−1 2λ2)2.T h u s , B ( K+→π+ν ν)d e t e r m i n e sa n ellipse in the ρ, ηplane with center ( ρc,0) and semi- axes≈1 |Vcb|2/radicalBig B(K+→π+ν ν) 1.6×10−5and1 σ|Vcb|2/radicalBig B(K+→π+ν ν) 1.6×10−5.C u r - rent constraints on the CKM parameters lead to a predicted branching ratio (8 .0±1.1)×10−11[34], near the lower end of the BNL-787 measurement. The decay KL→µ+µ−also has a short distance contribu- tion sensitive to the CKM parameter ρ, given by [13]: BSD(KL→µ+µ−)≈2.7×10−4|Vcb|4(ρ/prime c− ρ)2(3) where ρ/prime cdepends on the charm quark mass and is approximately 1.2. This decay, however, is dominated by a long-distance con- tribution from a two-photon intermediate state. The absorptive (imaginary) part of the long-dis tance component is determined by the measured rate for KL→γγto be B abs(KL→µ+µ−)= (6.64±0.07)×10−9; and it almost completely saturates the observed rate B( KL→µ+µ−)=( 6 .87±0.11)×10−9[35].The diﬀerence between the observed rate and the absorp- tive component can be attributed to the (coherent) sum of the short-distance amplitude and the real part of the long- distance amplitude. The latter cannot be derived directly from experiment [36], but can be estimated with certain assump- tions [37,38]. The decay KL→e+e−is completely dominated by long distance physics and is easier to estimate. The result, B(KL→e+e−)∼9×10−12[36,39], is in good agreement with the BNL-871 measurement, (8 .7+5.7 −4.1)×10−12[40]. D. Searches for direct CP violation : The mode KL→ π0ν νis dominantly CP-violating and free of hadronic uncer- tainties [2,41,42]. In the Standard Model, this mode is domi- nated by an intermediate top-quark state and does not suﬀer from the small uncertainty associated with the charm-quark intermediate state that aﬀects the mode K+→π+ν ν.T h e branching ratio is given approximately by Ref. 13: B(KL→π0ν ν)≈7.6×10−5|Vcb|4 η2. (4) With current constraints on the CKM parameters this leads to a predicted branching ratio (3 .0±0.6)×10−11[43]. The 90% CL bound on K+→π+ν νprovides a nearly model-independent bound B(KL→π0ν ν)<1.4×10−9[44]. KEK-391a, which began data-taking in early 2004, aims to reach this level, and has published a result of B( KL→π0ν ν)≤2.1×10−7[45] based on a fraction of their data. A proposal for an experiment to reach the 10−11/event level has been submitted to the J-PARC PAC [46]. There has been much theoretical work on possible contribu- tions to rare Kdecays beyond the SM. While in the simplest case of the MSSM with no new sources of ﬂavor or CPviolation, the main eﬀect is a suppression of the rare Kdecays [2,3,47], substantial enhancements are possible in more general SUSY models [48]. A comprehensive discussion of these and several other models can be found in Refs. [43] and [49]. The decay KL→π0e+e−also has sensitivity to the CKM parameter ηthrough its CP-violating component. There are both direct and indirect CP-violating amplitudes which can interfere. The direct CP-violating amplitude is short distance dominated and has been calculated in detail within the SM [10]. The indirect CP-violating amplitude can be inferred from a measurement of KS→π0e+e−.T h e c o m p l e t e CP-violating contribution to the rate can be written as [50]: BCPV≈10−12/bracketleftbigg 15.7|aS|2±1.45/parenleftbigg|Vcb|2 η 10−4/parenrightbigg |aS| +0.129/parenleftbigg|Vcb|2 η 10−4/parenrightbigg2/bracketrightbigg (5) where the three terms correspond to the indirect CP violation, the interference, and the direct CP violation respectively. The parameter aShas been extracted by NA48 from a measurement of the decay KS→π0e+e−with the result |aS|=1.06+0.26 −0.21± /BJ/BC/BK /BJ/BC/BK/BJ/BC/BK /BJ/BC/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± 0.07 [51]. With current constraints on the CKM parameters this implies that BCPV≈(17.2±9.4+4.7)×10−12. (6) The indirect CPviolation is larger than the direct CPvi- olation. While the sign of the interference is ap r i o r i un- known, arguments in favor of a positive sign have been put forward in Ref. 52 and Ref. 53. NA48 has also obtained the value as=1.54+0.40 −0.32±0.06 [54] from a measurement of the KS→π0µ+µ−rate, in agreement with the value extracted fromKS→π0e+e− KL→π0γγalso has a CP-conserving component domi- nated by a two-photon intermediate state. This component can be decomposed into an absorptive and a dispersive part. The absorptive part can be extracted from the measurement of the lowmγγregion of the KL→π0γγspectrum. The rate and the shape of the distribution dΓ/dm γγinKL→π0γγare well described in chiral perturbation theory in terms of three ( a priori) unknown parameters [55,56]. Both KTeV and NA48 have studied the mode KL→π0γγ, reporting similar results. KTeV ﬁnds B(KL→π0γγ)=( 1 .30± 0.03stat±0.04sys)×10−6[57], while NA48 ﬁnds B(KL→ π0γγ)=( 1 .36±0.03stat±0.03sys±0.03norm)×10−6[58]. Both experiments are consistent with a negligible rate in the low mγγregion, suggesting a very small CP-conserving component BCP(KL→π0e+e−)∼O(10−13) [52,56,58]. There remains some model dependence in the estimate of the dispersive partof the CP-conserving K L→π0e+e−[52]. The related process, KL→π0γe+e−, is potentially an additional background in some region of phase space [59]. This process has been observed with a branching ratio of (1.62±0.14stat±0.09sys)×10−8[60]. The decay KL→γγe+e−constitutes the dominant back- ground to KL→π0e+e−. It was ﬁrst observed by BNL-845 [61], and subsequently conﬁrmed with a much larger sample by FNAL-799 [62]. It has been estimated that this background will enter at about the 10−10level [63,64], comparable to or larger than the signal level. Because of this, the observation ofKL→π0e+e−at the SM level will depend on background subtraction with good statistics. Possible alternative strategies are discussed in Ref. 52 and references cited therein. The 90% CL upper bound for the process KL→π0e+e− is 2.8×10−10[64]. For the closely related muonic process, the published upper bound is B( KL→π0µ+µ−)≤3.8× 10−10[65], compared with the SM prediction of (1 .5±0.3)× 10−11[66] (assuming positive interference between the direct- and indirect-CP violating components). KTeV has additional data corresponding to about a factor 1.3 in sensitivity for thelatter reaction tha t is under analysis. A study of K L→π0µ+µ−has indicated that it might be possible to extract the direct CP-violating contribution by a joint study of the Dalitz plot variables and the components of the µ+polarization [67]. The latter tends to be quite substantial so that large statistics may not be necessary.Combined information from the two KL→π0/lscript+/lscript−modes complements the K→πν νmeasurements in constraining physics beyond the SM [68]. E. Other long distance dominated modes : The decays K+→π+/lscript+/lscript−(/lscript=eorµ) have received con- siderable attention. 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/BC. /BC/BH /B5/B1 /CB/BP/BE/BA/BD/BV/CP/D0/D0/CT/CS /C3 /B7/CT /BF /BA/A0/BG /C3 /B7→π /BCµ /B7νµ /B4 /BF. /BF/BH± /BC. /BC/BG /B5/B1 /CB/BP/BD/BA/BL/BV/CP/D0/D0/CT/CS /C3 /B7 µ /BF /BA/A0/BH /C3 /B7→π /BCπ /BC/CT /B7ν/CT /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BH/A0/BI /C3 /B7→π /B7π−/CT /B7ν/CT /B4 /BG. /BC/BL± /BC. /BD/BC /B5× /BD/BC− /BH/A0/BJ /C3 /B7→π /B7π−µ /B7νµ /B4 /BD. /BG± /BC. /BL /B5× /BD/BC− /BH/A0/BK /C3 /B7→π /BCπ /BCπ /BC/CT /B7ν/CT < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/A0/BL /C3 /B7→π /B7π /BC/B4/BE/BC. /BI/BK± /BC. /BD/BF /B5/B1 /CB/BP/BD/BA/BI/A0/BD/BC /C3 /B7→π /B7π /BCπ /BC/B4 /BD. /BJ/BI/BD± /BC. /BC/BE/BE /B5 /B1 /CB/BP/BD/BA/BD/A0/BD/BD /C3 /B7→π /B7π /B7π−/B4 /BH. /BH/BL± /BC. /BC/BG /B5/B1 /CB/BP/BD/BA/BH /BJ/BD/BC /BJ/BD/BC/BJ/BD/BC /BJ/BD/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /C4/CT/D4/D8/D3/D2/CX/CR/CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /C4/CT/D4/D8/D3/D2/CX/CR/CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/C4/CT/D4/D8/D3/D2/CX/CR/CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /C4/CT/D4/D8/D3/D2/CX/CR/CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/A0/BD/BE /C3 /B7→µ /B7νµγ /CJ /CP/B8/CQ /CL /B4 /BI. /BE± /BC. /BK /B5× /BD/BC− /BF/A0/BD/BF /C3 /B7→µ /B7νµγ /B4/CB/BW /B7/B5 /CJ /CR/B8/CS /CL< /BF. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BG /C3 /B7→µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5 /CJ /CR/B8/CS /CL< /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BH /C3 /B7→µ /B7νµγ /B4/CB/BW−/B7/CB/BW−/C1/C6/CC/B5 /CJ /CR/B8/CS /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI /C3 /B7→ /CT /B7ν/CTγ /B4/CB/BW /B7/B5 /CJ /CR/B8/CS /CL /B4 /BD. /BH/BE± /BC. /BE/BF /B5× /BD/BC− /BH/A0/BD/BJ /C3 /B7→ /CT /B7ν/CTγ /B4/CB/BW−/B5 /CJ /CR/B8/CS /CL< /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK /C3 /B7→π /BC/CT /B7ν/CTγ /CJ /CP/B8/CQ /CL /B4 /BE. /BH/BI± /BC. /BD/BI /B5× /BD/BC− /BG/A0/BD/BL /C3 /B7→π /BC/CT /B7ν/CTγ /B4/CB/BW/B5 /CJ /CR/B8/CS /CL< /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC /C3 /B7→π /BCµ /B7νµγ /CJ /CP/B8/CQ /CL /B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BH/A0/BE/BD /C3 /B7→π /BCπ /BC/CT /B7ν/CTγ < /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/A0/BE/BE /C3 /B7→π /B7π /BCγ /CJ /CP/B8/CQ /CL /B4 /BE. /BJ/BH± /BC. /BD/BH /B5× /BD/BC− /BG/A0/BE/BF /C3 /B7→π /B7π /BCγ /B4/BW/BX/B5 /CJ /CQ/B8/CT /CL /B4 /BG. /BF± /BC. /BJ /B5× /BD/BC− /BI/A0/BE/BG /C3 /B7→π /B7π /BCπ /BCγ /CJ /CP/B8/CQ /CL /B4 /BJ. /BI /B7/BH. /BI − /BF. /BC /B5× /BD/BC− /BI/A0/BE/BH /C3 /B7→π /B7π /B7π−γ /CJ /CP/B8/CQ /CL /B4 /BD. /BC/BG± /BC. /BF/BD /B5× /BD/BC− /BG/A0/BE/BI /C3 /B7→π /B7γγ /CJ /CQ /CL /B4 /BD. /BD/BC± /BC. /BF/BE /B5× /BD/BC− /BI/A0/BE/BJ /C3 /B7→π /B7/BFγ /CJ /CQ /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BK /C3±→π /B7/CT /B7/CT−γ /B4 /BD. /BD/BL± /BC. /BD/BF /B5× /BD/BC− /BK/C4/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7 /C4/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7/C4/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7 /C4/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /lscript /lscript /D4/CP/CX/D6/D7/A0/BE/BL /C3 /B7→ /CT /B7ν/CTν ν < /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BC /C3 /B7→µ /B7νµν ν < /BI. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BD /C3 /B7→ /CT /B7ν/CT /CT /B7/CT−/B4 /BE. /BG/BK± /BC. /BE/BC /B5× /BD/BC− /BK/A0/BF/BE /C3 /B7→µ /B7νµ /CT /B7/CT−/B4 /BJ. /BC/BI± /BC. /BF/BD /B5× /BD/BC− /BK/A0/BF/BF /C3 /B7→ /CT /B7ν/CTµ /B7µ−/B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BK/A0/BF/BG /C3 /B7→µ /B7νµµ /B7µ−< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5/B8 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/A0/BF/BH /C3 /B7→π /B7π /B7/CT− ν/CT /CB/C9 < /BD. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BI /C3 /B7→π /B7π /B7µ− νµ /CB/C9 < /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/A0/BF/BJ /C3 /B7→π /B7/CT /B7/CT−/CB/BD /B4 /BE. /BK/BK± /BC. /BD/BF /B5× /BD/BC− /BJ/A0/BF/BK /C3 /B7→π /B7µ /B7µ−/CB/BD /B4 /BK. /BD± /BD. /BG /B5× /BD/BC− /BK/CB/BP/BE/BA/BJ/A0/BF/BL /C3 /B7→π /B7ν ν /CB/BD /B4 /BD. /BH /B7/BD. /BF − /BC. /BL /B5× /BD/BC− /BD/BC/A0/BG/BC /C3 /B7→π /B7π /BCν ν /CB/BD < /BG. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BG/BD /C3 /B7→µ−ν /CT /B7/CT /B7/C4/BY < /BE. /BC × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BG/BE /C3 /B7→µ /B7ν/CT /C4/BY /CJ /CU /CL< /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BF /C3 /B7→π /B7µ /B7/CT−/C4/BY < /BD. /BF × /BD/BC− /BD/BD/BV/C4/BP/BL/BC/B1/A0/BG/BG /C3 /B7→π /B7µ−/CT /B7/C4/BY < /BH. /BE × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BG/BH /C3 /B7→π−µ /B7/CT /B7/C4 < /BH. /BC × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BG/BI /C3 /B7→π−/CT /B7/CT /B7/C4 < /BI. /BG × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BG/BJ /C3 /B7→π−µ /B7µ /B7/C4 /CJ /CU /CL< /BF. /BC × /BD/BC− /BL/BV/C4/BP/BL/BC/B1/A0/BG/BK /C3 /B7→µ /B7 ν/CT /C4 /CJ /CU /CL< /BF. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BL /C3 /B7→π /BC/CT /B7 ν/CT /C4 < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BC /C3 /B7→π /B7γ /CJ /CV /CL< /BE. /BF × /BD/BC− /BL/BV/C4/BP/BL/BC/B1/CJ /CP /CL /C5/D3/D7/D8 /D3/CU /D8/CW/CX/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/B8 /D8/CW/CT /D0/D3 /DB/B9/D1/D3/D1/CT/D2/D8/D9/D1 γ /D4/CP /D6/D8/B8 /CX/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /D8/CW/CT /D4/CP /D6/CT/D2/D8 /D1/D3 /CS/CT /D0/CX/D7/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 γ /B3/D7/BA/CJ /CQ /CL/CB /CT /CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ/CT /D0 /D3 /DB /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA/CJ /CR /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→/lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CT π±/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /CP/D2/CS /CS/CT/D8/CP/CX/D0/D7/BA/CJ /CS /CL /CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/BA/CJ /CT /CL /BW/CX/D6/CT/CR/D8/B9/CT/D1/CX/D7/D7/CX/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/CJ /CU /CL /BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CX/D2/D3/B9/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CJ /CV /CL /CE/CX/D3/D0/CP/D8/CT/D7 /CP/D2/CV/D9/D0/CP /D6/B9/D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT/B8 /CP /CS/CT/CR/CP /DD /D6/CP/D8/CT/B8 /CP/D2/CS /BD/BF /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BF/BD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BK/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BH/BD/BA/BJ /CU/D3 /D6 /BE/BG /CS/CT/CV/D6/CT/CT/D7 /D3/CU/CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3 /D3/D2/CT/BA/DC/BF − /BG/BE/DC/BG − /BG/BC /BL/BD/DC/BH − /BE /BG /BG/DC/BL − /BJ/BJ− /BD/BF− /BD/BH − /BD/DC/BD/BC − /BG− /BH− /BH /BC− /BD/BD/DC/BD/BD − /BK− /BD/BC− /BD/BC /BC− /BE/BD /BH/A0 /BE /BE /BE /BC /BG− /BD− /BE/BC /DC/BE /DC/BF /DC/BG /DC/BH /DC/BL /DC/BD/BC /DC/BD/BD/C5/D3 /CS/CT /CA/CP/D8/CT /B4/BD/BC /BK/D7− /BD/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BE /C3 /B7→µ /B7νµ /BC. /BH/BD/BF/BE ± /BC. /BC/BC/BD/BG /BD/BA/BG/A0/BF /C3 /B7→π /BC/CT /B7ν/CT /BC. /BC/BG/BD/BC ± /BC. /BC/BC/BC/BG /BE/BA/BD/BV/CP/D0/D0/CT/CS /C3 /B7/CT /BF /BA/A0/BG /C3 /B7→π /BCµ /B7νµ /BC. /BC/BE/BJ/BC/BL ± /BC. /BC/BC/BC/BF/BC /BD/BA/BL/BV/CP/D0/D0/CT/CS /C3 /B7 µ /BF /BA/A0/BH /C3 /B7→π /BCπ /BC/CT /B7ν/CT /B4/BD. /BJ/BJ /B7/BC. /BF/BH − /BC. /BF/BC /B5× /BD/BC− /BH/A0/BL /C3 /B7→π /B7π /BC/BC. /BD/BI/BJ/BC ± /BC. /BC/BC/BD/BD /BD/BA/BI/A0/BD/BC /C3 /B7→π /B7π /BCπ /BC/BC. /BC/BD/BG/BE/BF ± /BC. /BC/BC/BC/BD/BK /BD/BA/BD/A0/BD/BD /C3 /B7→π /B7π /B7π−/BC. /BC/BG/BH/BD/BK ± /BC. /BC/BC/BC/BF/BH /BD/BA/BH 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/BG/BD − /BC. /BH/BG± /BC. /BG/BD − /BC. /BH/BG± /BC. /BG/BD/BY /C7/CA/BW /BI/BJ /BV/C6/CC/CA/C3±→π±π /B7π−/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX /C3±→π±π /B7π−/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX/C3±→π±π /B7π−/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX /C3±→π±π /B7π−/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX/CC /CT/D7/D8 /D3/CU /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/B1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BC. /BC/BK± /BC. /BD/BE /BC. /BC/BK± /BC. /BD/BE/BC. /BC/BK± /BC. /BD/BE /BC. /BC/BK± /BC. /BD/BE /BK/BY /C7/CA/BW /BJ/BC /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE± /BC. /BD/BI /BL/CB/C5/C1/CC/C0 /BJ/BF /BT/CB/C8/C3 ±/BC. /BD/BC± /BC. /BD/BG /BF/BA/BE/C5 /BK/BY /C7/CA/BW /BJ/BC /BT/CB/C8/C3 − /BC. /BH/BC± /BC. /BL/BC /BY/C4/BX/CC/BV/C0/BX/CA /BI/BJ /C7/CB/C8/C3 − /BC. /BC/BG± /BC. /BE/BD /BK/BY /C7/CA/BW /BI/BJ /BV/C6/CC/CA/BK/BY/CX/D6/D7/D8 /BY /C7/CA/BW /BJ/BC /DA/CP/D0/D9/CT /CX/D7 /D7/CT/CR/D3/D2/CS /BY /C7/CA/BW /BJ/BC /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /BY /C7/CA/BW /BI/BJ/BA/BL/CB/C5/C1/CC/C0 /BJ/BF /DA/CP/D0/D9/CT /D3/CU /C3±→π±π /B7π−/D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CB/C5/C1/CC/C0 /BJ/BF /DA/CP/D0/D9/CT/D3/CU /C3±→π±/BEπ /BC/D6/CP/D8/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BA/C3±→π±π /BCπ /BC/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX /C3±→π±π /BCπ /BC/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX/C3±→π±π /BCπ /BC/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX /C3±→π±π /BCπ /BC/CA/BT /CC/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/BB/BT /CE/BX/CA/BT /BZ/BX/CC /CT/D7/D8 /D3/CU /BV/C8 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/B7/D8/CT/D6/D1/B5/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→ /lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CTπ±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BF. /BC< /BF. /BC< /BF. /BC< /BF. /BC/BL/BC /BT/C3/C1/BU/BT /BK/BH /CB/C8/BX/BV/A0/parenleftbig µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ /B7νµγ /B4/CB/BW /B7/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/C1/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D8/CT/D6/D1 /CQ /CT/D8 /DB /CT/CT/D2 /CX/D2/D8/CT/D6/D2/CP/D0 /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CP/D2/CS /CB/BW /B7/D8/CT/D6/D1/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→/lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CT π±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT/BW/CP/D8/CP /C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BJ< /BE. /BJ< /BE. /BJ< /BE. /BJ/BL/BC /BT/C3/C1/BU/BT /BK/BH /CB/C8/BX/BV/A0/parenleftbig µ /B7νµγ /B4/CB/BW−/B7/CB /BW−/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig µ /B7νµγ /B4/CB/BW−/B7/CB /BW−/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig µ /B7νµγ /B4/CB/BW−/B7/CB /BW−/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig µ /B7νµγ /B4/CB/BW−/B7/CB /BW−/C1/C6/CC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CB/D9/D1 /D3/CU /D7/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8 /DB/CX/D8/CW −γ /CW/CT/D0/CX/CR/CX/D8 /DD/B4 /CB /BW−/D8/CT/D6/D1/B5 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D8/CT/D6/D1/CQ/CT /D8 /DB /CT/CT/D2 /CX/D2/D8/CT/D6/D2/CP/D0 /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CP/D2/CS /CB/BW−/D8/CT/D6/D1/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→/lscript±νγ /CP/D2/CS/C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CT π±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP /C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BG/BD/BT/C3/C1/BU/BT /BK/BH /CB/C8/BX/BV/BG/BD/BT/D7/D7/D9/D1/CT/D7 µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D2/CS /D9/D7/CT/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /CU/D6/D3/D1 /C3→ /CTνγ /BA /BJ/BD/BF /BJ/BD/BF/BJ/BD/BF /BJ/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8 /DB/CX/D8/CW /B7 γ /CW/CT/D0/CX/CR/CX/D8 /DD/B4 /CB /BW /B7/D8/CT/D6/D1/B5/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→ /lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CTπ±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BD /BL/BC /C5/BT /BV/BX/C3 /BJ/BC /C7/CB/C8/C3 /B7 /C8/B4 /CT /B5 /BE/BF/BG/DF /BE/BG/BJ/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig/CT /B7ν/CT/parenrightbig/A0/BD/BI /BB/A0/BD /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig/CT /B7ν/CT/parenrightbig/A0/BD/BI /BB/A0/BD /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig/CT /B7ν/CT/parenrightbig/A0/BD/BI /BB/A0/BD /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig/CT /B7ν/CT/parenrightbig/A0/BD/BI /BB/A0/BD/CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8 /DB/CX/D8/CW /B7 γ /CW/CT/D0/CX/CR/CX/D8 /DD/B4 /CB /BW /B7/D8/CT/D6/D1/B5/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→ /lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CTπ±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BH /B7/BC. /BE/BH − /BC. /BF/BC /BH/BI /BG/BE/C0/BX/BT/CA/BW /BJ/BH /CB/C8/BX/BV /B7 /C8/B4 /CT /B5 /BE/BF/BI/DF /BE/BG/BJ/BG/BE/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D6/D7/D8 /C0/BX/C1/C6/CC/CI/BX /BJ/BL /DA/CP/D0/D9/CT /CX/D2 /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbigµ /B7νµ/parenrightbig/CP/CQ /D3/DA/CT/BA/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig µ /B7νµ/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig µ /B7νµ/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig µ /B7νµ/parenrightbig/A0/BD/BI /BB/A0/BE /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig µ /B7νµ/parenrightbig/A0/BD/BI /BB/A0/BE/CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8 /DB/CX/D8/CW /B7 γ /CW/CT/D0/CX/CR/CX/D8 /DD/B4 /CB /BW /B7/D8/CT/D6/D1/B5/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→ /lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CTπ±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BE. /BG/BC± /BC. /BF/BI /BE. /BG/BC± /BC. /BF/BI/BE. /BG/BC± /BC. /BF/BI /BE. /BG/BC± /BC. /BF/BI/BD/BC/BJ /BG/BF/C0/BX/C1/C6/CC/CI/BX /BJ/BL /CB/C8/BX/BV /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF/BF± /BC. /BG/BE /BH/BD /BG/BF/C0/BX/C1/C6/CC/CI/BX /BJ/BL /CB/C8/BX/BV /B7/BG/BF/BY/CX/D6/D7/D8 /C0/BX/C1/C6/CC/CI/BX /BJ/BL /D6/CT/D7/D9/D0/D8 /CX/D7 /D7/CT/CR/D3/D2/CS /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /C0/BX/BT/CA/BW /BJ/BH /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D7/CT/CR/D8/CX/D3/D2/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW /B7/B5/parenrightbig/BB/A0/parenleftbig/CT /B7ν/CT/parenrightbig/CQ/CT /D0 /D3 /DB/BA/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ /B4/CB/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8 /DB/CX/D8/CW −γ /CW/CT/D0/CX/CR/CX/D8 /DD/B4 /CB /BW−/D8/CT/D6/D1/B5/BA /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 π±→ /lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CTπ±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /BW/CP/D8/CP/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BG/BG/C0/BX/C1/C6/CC/CI/BX /BJ/BL /CB/C8/BX/BV /B7/BG/BG/C1/D1/D4/D0/CX/CT/D7 /B4/CP/DC/CX/CP/D0 /DA/CT/CR/D8/D3 /D6/BB/DA/CT/CR/D8/D3 /D6/B5 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3 /D3/D9/D8/D7/CX/CS/CT /D6/CP/D2/CV/CT /CU/D6/D3/D1 − /BD. /BK/D8 /D3− /BC. /BH/BG/BA/A0/parenleftbig π /BC/CT /B7ν/CTγ/parenrightbig/BB/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/A0/BD/BK /BB/A0/BF /A0/parenleftbig π /BC/CT /B7ν/CTγ/parenrightbig/BB/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/A0/BD/BK /BB/A0/BF /A0/parenleftbig π /BC/CT /B7ν/CTγ/parenrightbig/BB/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/A0/BD/BK /BB/A0/BF /A0/parenleftbig π /BC/CT /B7ν/CTγ/parenrightbig/BB/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/A0/BD/BK /BB/A0/BF/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC/BH± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BC/BH± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BC/BH± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BC/BH± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BC. /BG/BJ± /BC. /BC/BE± /BC. /BC/BF /BG/BG/BJ/BI /BG/BH/BT/C3/C1/C5/BX/C6/C3 /C7 /BC/BJ /C1/CB/CC/CA − /BXγ> /BD/BC /C5/CT/CE/B8 /BC/BA/BI </CR/D3/D7/B4θ/CTγ /B5< /BC/BA/BL/BC. /BG/BI± /BC. /BC/BK /BK/BE /BG/BI/BU/BT/CA/C5/C1/C6 /BL/BD /CG/BX/BU/BV /BXγ> /BD/BC /C5/CT/CE/B8 /BC/BA/BI </CR/D3/D7/B4θ/CTγ /B5< /BC/BA/BL/BC. /BH/BI± /BC. /BC/BG /BD/BL/BE /BG/BJ/BU/C7/C4/C7/CC/C7 /CE /BK/BI /BU /BV/BT/C4/C7 − /BXγ> /BD/BC /C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BK/BD± /BC. /BC/BF± /BC. /BC/BJ /BG/BG/BJ/BI /BG/BH/BT/C3/C1/C5/BX/C6/C3 /C7 /BC/BJ /C1/CB/CC/CA − /BXγ> /BD/BC /C5/CT/CE/B8 θ/CTγ> /BD/BC◦ /BC. /BI/BF± /BC. /BC/BE± /BC. /BC/BF /BG/BG/BJ/BI /BG/BH/BT/C3/C1/C5/BX/C6/C3 /C7 /BC/BJ /C1/CB/CC/CA − /BXγ> /BF/BC /C5/CT/CE/B8 θ/CTγ> /BE/BC◦/BD. /BH/BD± /BC. /BE/BH /BK/BE /BG/BI/BU/BT/CA/C5/C1/C6 /BL/BD /CG/BX/BU/BV /BXγ> /BD/BC /C5/CT/CE/B8 /CR/D3/D7/B4 θ/CTγ /B5 < /BC/BA/BL/BK/BC. /BG/BK± /BC. /BE/BC /BD/BI /BG/BK/C4/C2/CD/C6/BZ /BJ/BF /C0/C4/BU/BV /B7 /BXγ> /BF/BC /C5/CT/CE/BC. /BE/BE /B7/BC. /BD/BH − /BC. /BD/BC /BG/BK/C4/C2/CD/C6/BZ /BJ/BF /C0/C4/BU/BV /B7 /BXγ> /BF/BC /C5/CT/CE/BC. /BJ/BI± /BC. /BE/BK /BD/BF /BG/BL/CA/C7/C5/BT/C6/C7 /BJ/BD /C0/C4/BU/BV /BXγ> /BD/BC /C5/CT/CE/BC. /BH/BF± /BC. /BE/BE /BG/BL/CA/C7/C5/BT/C6/C7 /BJ/BD /C0/C4/BU/BV /B7 /BXγ> /BF/BC /C5/CT/CE/BD. /BE± /BC. /BK /BU/BX/C4/C4/C7/CC/CC/C1 /BI/BJ /C0/C4/BU/BV /BXγ> /BF/BC /C5/CT/CE/BG/BH/BT/C3/C1/C5/BX/C6/C3 /C7/BC /BJ /D4 /D6/D3/DA/CX/CS/CT/D7 /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/D6/CT/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR /D6/CT/CV/CX/D3/D2/D7/BA /BY /D3 /D6 /CP/DA/CT/D6/CP/CV/CX/D2/CV/B8 /DB /CT /D9/D7/CT /DA/CP/D0/D9/CT/DB/CX/D8/CW /BXγ> /BD/BC /C5/CT/CE/CP/D2/CS /BC/BA/BI < /CR/D3/D7/B4θ/CTγ /B5< /BC/BA/BL/BA /BG/BI/BU/BT/CA/C5/C1/C6 /BL/BD /D5/D9/D3/D8/CT/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /A0/B4 /C3→ /CTπ /BCνγ /B5/BB/A0/CP/D0/D0 /BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/CX/D7 /CJ/A0/B4 /C3→ /CTπ /BCν /B5/B7 /A0 /B4 /C3→π /B7π /B7π−/B5/CL/BA /BY /D3 /D6 /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB /CT/D9/D7/CT/CS /A0/B4 /C3→ /CTπ /BCν /B5/BB/A0/CP/D0/D0 /BP/BC. /BC/BG/BK/BE /D8/D3 /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT/BA/BG/BJ/CR/D3/D7/B4θ/CTγ /B5/CQ /CT /D8 /DB /CT/CT/D2 /BC/BA/BI /CP/D2/CS /BC/BA/BL/BA/BG/BK/BY/CX/D6/D7/D8 /C4/C2/CD/C6/BZ /BJ/BF /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /CR/D3/D7/B4 θ/CTγ /B5< /BC/BA/BL/B8 /D7/CT/CR/D3/D2/CS /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CR /D3 /D7 /B4 θ/CTγ /B5/CQ /CT /D8 /DB /CT/CT/D2 /BC/BA/BI/CP/D2/CS /BC/BA/BL /CU/D3 /D6/CR /D3 /D1 /D4 /CP /D6/CX/D7/D3/D2 /DB/CX/D8/CW /CA/C7/C5/BT/C6/C7 /BJ/BD/BA/BG/BL/BU/D3/D8/CW /CA/C7/C5/BT/C6/C7 /BJ/BD /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D3 /D6/CR /D3 /D7 /B4 θ/CTγ /B5/CQ /CT /D8 /DB /CT/CT/D2 /BC/BA/BI /CP/D2/CS /BC/BA/BL/BA /CB/CT/CR/D3/D2/CS /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /DB/CX/D8/CW /D7/CT/CR/D3/D2/CS /C4/C2/CD/C6/BZ /BJ/BF /DA/CP/D0/D9/CT/BA /CF /CT /D9/D7/CT /D0/D3 /DB /CT/D7/D8 /BXγ /CR/D9/D8 /CU/D3 /D6 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/DA/CP/D0/D9/CT/BA /CB/CT/CT /CA/C7/C5/BT/C6/C7 /BJ/BD /CU/D3 /D6 /BXγ /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BAWEIGHTED AVERAGE 0.505 ±0.032 (Error scaled by 1.3) BOLOTOV 86B CALO 1.9BARMIN 91 XEBC 0.3AKIMENKO 07 ISTR 1.0χ2 3.1 (Confidence Level = 0.207) 0.2 0.3 0.4 0.5 0.6 0.7 0.8/A0/parenleftBig π /BC/CT /B7ν/CTγ/parenrightBig/BB/A0/parenleftBig π /BC/CT /B7ν/CT/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig π /BC/CT /B7ν/CTγ /B4/CB/BW/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π /BC/CT /B7ν/CTγ /B4/CB/BW/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig π /BC/CT /B7ν/CTγ /B4/CB/BW/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig π /BC/CT /B7ν/CTγ /B4/CB/BW/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CB/D8/D6/D9/CR/D8/D9/D6/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BH. /BF< /BH. /BF< /BH. /BF< /BH. /BF/BL/BC /BU/C7/C4/C7/CC/C7 /CE /BK/BI /BU /BV/BT/C4/C7 −/A0/parenleftbig π /BCµ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /BCµ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig π /BCµ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /BCµ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BI± /BC. /BE/BE± /BC. /BF/BE /BD. /BG/BI± /BC. /BE/BE± /BC. /BF/BE/BD. /BG/BI± /BC. /BE/BE± /BC. /BF/BE /BD. /BG/BI± /BC. /BE/BE± /BC. /BF/BE/BD/BH/BF /BH/BC/CC/BV/C0/C1/C3/C1/C4/BX/CE /BC/BJ /C1/CB/CC/CA − /BF/BC< /BXγ< /BI/BC /C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG± /BC. /BH± /BC. /BI /BD/BE/BH /CB/C0/C1/C5/C1/CI/CD /BC/BI /C3/BG/BJ/BC /B7 /BXγ> /BF/BC /C5/CT/CE/BN/A2µγ> /BE/BC◦ < /BI/BA/BD /BL/BC /BC /C4/C2/CD/C6/BZ /BJ/BF /C0/C4/BU/BV /B7 /BX /B4γ /B5> /BF/BC /C5/CT/CE/BH/BC/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CX/D2/CV /BU/B4 /C3µ /BFγ /B5/BB /BU /B4 /C3µ /BF /B5 /CP/D2/CS /D9/D7/CX/D2/CV /C8/BW/BZ /BC/BE /DA/CP/D0/D9/CT /BU/B4 /C3µ /BF /B5 /BP /BF/BA/BE/BJ/B1/BA/BU/B4 /C3µ /BFγ /B5/BP /B4 /BK . /BK/BE± /BC. /BL/BG± /BC. /BK/BI/B5× /BD/BC− /BH/CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /BH /C5/CT/CE < /BXγ< /BF/BC 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/AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BC /BL/BH /BC /CB/BV/C0/CF/BX/C1/C6/BU/BA/BA/BA /BJ/BD /C0/C4/BU/BV /B7 < /BI. /BL /BL/BH /BC /BX/C4 /CH /BI/BL /C0/C4/BU/BV /B7 < /BE/BC. /BL/BH /BU/C1/CA/BZ/BX /BI/BH /BY/BU/BV /B7/A0/parenleftbig π /B7π /B7/CT− ν/CT/parenrightbig/BB/A0/parenleftbig π /B7π−/CT /B7ν/CT/parenrightbig/A0/BF/BH /BB/A0/BI /A0/parenleftbig π /B7π /B7/CT− ν/CT/parenrightbig/BB/A0/parenleftbig π /B7π−/CT /B7ν/CT/parenrightbig/A0/BF/BH /BB/A0/BI /A0/parenleftbig π /B7π /B7/CT− ν/CT/parenrightbig/BB/A0/parenleftbig π /B7π−/CT /B7ν/CT/parenrightbig/A0/BF/BH /BB/A0/BI /A0/parenleftbig π /B7π /B7/CT− ν/CT/parenrightbig/BB/A0/parenleftbig π /B7π−/CT /B7ν/CT/parenrightbig/A0/BF/BH /BB/A0/BI/CC /CT/D7/D8 /D3/CU /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BF< /BF< /BF< /BF/BL/BC /BF /BH/BK/BU/C4/C7/BV/C0 /BJ/BI /CB/C8/BX/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BF/BC. /BL/BH /BC /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BD /BT/CB/C8/C3/BH/BK/BU/C4/C7/BV/C0 /BJ/BI /D5/D9/D3/D8/CT/D7 /BF . /BI× /BD/BC− /BG/CP/D8 /BV/C4 /BP /BL/BH/B1/B8 /DB /CT /CR/D3/D2/DA/CT/D6/D8/BA/A0/parenleftbig π /B7π /B7µ− νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig π /B7π /B7µ− νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig π /B7π /B7µ− νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig π /B7π /B7µ− νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CC /CT/D7/D8 /D3/CU /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BF. /BC< /BF. /BC< /BF. /BC< /BF. /BC/BL/BH /BC /BU/C1/CA/BZ/BX /BI/BH /BY/BU/BV /B7/A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CP/D2/CS/CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BE. /BK/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BG± /BC. /BC/BH± /BC. /BD/BG /BD/BC/BF/BC/BC /BH/BL/BT/C8/C8/BX/C4 /BL/BL /CB/C8/BX/BV /B7/BE. /BJ/BH± /BC. /BE/BF± /BC. /BD/BF /BH/BC/BC /BI/BC/BT/C4/C4/C1/BX/BZ/CA/C7 /BL/BE /CB/C8/BX/BV /B7/BE. /BJ± /BC. /BH /BG/BD /BI/BD/BU/C4/C7/BV/C0 /BJ/BH /CB/C8/BX/BV /B7/BH/BL/BT/C8/C8/BX/C4 /BL/BL /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/D7 /DA/CT/CR/D8/D3 /D6 /D2/CP/D8/D9/D6/CT /D3/CU /D8/CW/CX/D7 /CS/CT/CR/CP /DD /CP/D2/CS /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CU /B4 /CI /B5/BP/CU/BC /B4/BD/B7δ /CI /B5/B8 /CI /BP /C5 /BE/CT/CT /BB /D1 /BE/C3 /B8δ /BP/BE. /BD/BG± /BC. /BD/BF± /BC. /BD/BH/BA/BI/BC/BT/C4/C4/C1/BX/BZ/CA/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CP /DA/CT/CR/D8/D3 /D6 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /DB/CX/D8/CW /CP /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CV/CX/DA/CT/D2 /CQ /DDλ /BP/BC. /BD/BC/BH±/BC. /BC/BF/BH± /BC. /BC /BD /BH/CP /D2 /CS/CP/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU − /BC. /BK/BE/BA/BI/BD/BU/C4/C7/BV/C0 /BJ/BH /CP/D7/D7/D9/D1/CT/D7 /CP /DA/CT/CR/D8/D3 /D6 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BL. /BK± /BD. /BC± /BC. /BH /BD/BD/BC /BI/BE/C8 /BT/CA/C3 /BC/BE /C0/CH/BV/C8 ±/BL. /BE/BE± /BC. /BI/BC± /BC. /BG/BL /BG/BC/BE /BI/BF/C5/BT /BC/BC /BU/BK/BI/BH /B7/BH. /BC± /BC. /BG± /BC. /BL /BE/BC/BJ /BI/BG/BT/BW/C4/BX/CA /BL/BJ /BV /BU/BJ/BK/BJ /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BJ± /BD. /BE± /BC. /BG /BI/BH /C8 /BT/CA/C3 /BC/BE /C0/CH/BV/C8 /B7/BD/BC. /BC± /BD. /BL± /BC. /BJ /BF/BH /C8 /BT/CA/C3 /BC/BE /C0/CH/BV/C8 − < /BE/BF /BL/BC /BT /CC/C1/CH /BT /BK/BL /BU/BJ/BK/BJ /B7/BI/BE/C8 /BT/CA/C3 /BC/BE /CK ± Ꜽ /D6/CT/D7/D9/D0/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /C3 /B7→π /B7µ /B7µ−/CP/D2/CS /C3−→π−µ /B7µ−/B8/CP/D7/D7/D9/D1/CX/D2/CV /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BA/BI/BF/C5/BT /BC/BC /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/D7 /DA/CT/CR/D8/D3 /D6 /D2/CP/D8/D9/D6/CT /D3/CU /D8/CW/CX/D7 /CS/CT/CR/CP /DD /CP/D2/CS /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CU /B4 /CI /B5/BP/CU/BC /B4/BD/B7δ /CI /B5/B8 /CI /BP /C5 /BE µµ /BB /D1 /BE/C3 /B8δ /BP/BE. /BG/BH /B7/BD. /BF/BC − /BC. /BL/BH /BA/BA/BI/BG/BT/BW/C4/BX/CA /BL/BJ /BV /CV/CX/DA/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BC. /BJ× /BD/BC− /BK/CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/BC. /BI× /BD/BC− /BK/B8/DB/CW/CX/CR/CW /DB /CT /CR/D3/D1/CQ/CX/D2/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /D8/D3 /D3/CQ/D8/CP/CX/D2 /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/BA WEIGHTED AVERAGE 8.1±1.4 (Error scaled by 2.7) ADLER 97C B787 10.0MA 00 B865 2.1PARK 02 HYCP 2.3χ2 14.3 (Confidence Level = 0.001) 0 5 10 15 20/A0/parenleftBig π /B7µ /B7µ−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /BJ/BD/BH /BJ/BD/BH/BJ/BD/BH /BJ/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA /BU/D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D3 /D6 /CT/D2/CT/D6/CV/DD /D6/CT/CV/CX/D3/D2/D7/D7/CW/D3 /DB/D2 /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7 /CP/D7/D7/D9/D1/CX/D2/CV /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CT/DC/CR/CT/D4/D8 /CU/D3 /D6 /D8/CW/D3/D7/CT /D0/CP/CQ /CT/D0/CT/CS/CK/CB/CR/CP/D0/CP /D6Ꜽ /D3 /D6/CK /CC /CT/D2/D7/D3 /D6Ꜽ /D8/D3 /CX/D2/CS/CX/CR/CP/D8/CT /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS /D2/D3/D2/B9/CB/D8/CP/D2/CS/CP /D6/CS/B9/C5/D3 /CS/CT/D0 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BJ /B7/BC. /BD/BF/BC − /BC. /BC/BK/BL /BC. /BD/BG/BJ /B7/BC. /BD/BF/BC − /BC. /BC/BK/BL /BC. /BD/BG/BJ /B7/BC. /BD/BF/BC − /BC. /BC/BK/BL /BC. /BD/BG/BJ /B7/BC. /BD/BF/BC − /BC. /BC/BK/BL /BF /BI/BH/BT/C6/C1/CB/C1/C5/C7 /CE/CB/C3/BA/BA/BA /BC/BG /BU/BL/BG/BL /B7 /BE/BD/BD< /C8π< /BE/BE/BL /C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 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/C8/C1/CB/C4/BT/C3 /BL/BJ /D8/CW/CT/D7/CT/D7/B8 /CP/D0/D0 /CU/D6/D3/D1 /BU/C6/C4/B9/BX/BK/BI/BH/B8 /DB/CX/D8/CW /C4/BX/BX /BL/BC /BU/C6/C4/B9/BX/BJ/BJ/BJ/CS/CP/D8/CP/BA/A0/parenleftbig π /B7µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig π /B7µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig π /B7µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig π /B7µ−/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BH. /BE< /BH. /BE< /BH. /BE< /BH. /BE/BL/BC /BC /BT/C8/C8/BX/C4 /BC/BC /BU /BU/BK/BI/BH /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BC /BL/BC /BC /BJ/BE/BW/C1/BT/C5/BT/C6/CC/B9/BA/BA/BA /BJ/BI /CB/C8/BX/BV /B7/BJ/BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/CR/D8/D9/CP/D0/D0/DD /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT π /B7µ−/CT /B7/CP/D2/CSπ−µ /B7/CT /B7/D1/D3 /CS/CT/D7/BA/A0/parenleftbig π−µ /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig π−µ /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig π−µ /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig π−µ /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /BC /BT/C8/C8/BX/C4 /BC/BC /BU /BU/BK/BI/BH /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BC /BL/BC /BC /BJ/BF/BW/C1/BT/C5/BT/C6/CC/B9/BA/BA/BA /BJ/BI /CB/C8/BX/BV /B7/BJ/BF/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/CR/D8/D9/CP/D0/D0/DD /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT π /B7µ−/CT /B7/CP/D2/CSπ−µ /B7/CT /B7/D1/D3 /CS/CT/D7/BA /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BI. /BG× /BD/BC− /BD/BC< /BI. /BG× /BD/BC− /BD/BC< /BI. /BG× /BD/BC− /BD/BC< /BI. /BG× /BD/BC− /BD/BC/BL/BC /BC /BT/C8/C8/BX/C4 /BC/BC /BU /BU/BK/BI/BH /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BE× /BD/BC− /BL/BL/BC /BC /BW/C1/BT/C5/BT/C6/CC/B9/BA/BA/BA /BJ/BI /CB/C8/BX/BV /B7 < /BD. /BH× /BD/BC− /BH/BV/C0/BT/C6/BZ /BI/BK /C0/BU/BV −/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BF. /BC× /BD/BC− /BL< /BF. /BC× /BD/BC− /BL< /BF. /BC× /BD/BC− /BL< /BF. /BC× /BD/BC− /BL/BL/BC /BC /BT/C8/C8/BX/C4 /BC/BC /BU /BU/BK/BI/BH /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH× /BD/BC− /BG/BL/BC /BJ/BG/C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BL/BE /C0/BU/BV/BJ/BG/C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BL/BE /CX/D7 /CU/D6/D3/D1 /D6/CT/D8/D6/D3/CP/CR/D8/CX/DA/CT /CS/CP/D8/CP /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/C0/BT/C6/BZ /BI/BK /CQ/D9/CQ/CQ/D0/CT /CR/CW/CP/D1/CQ /CT/D6 /CS/CP/D8/CP/BA/A0/parenleftbig µ /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig µ /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig µ /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig µ /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BF< /BF. /BF< /BF. /BF< /BF. /BF/BL/BC /BJ/BH/BV/C7/C7/C8/BX/CA /BK/BE /C0/C4/BU/BV /CF/CX/CS/CT/CQ/CP/D2/CS ν /CQ /CT/CP/D1/BJ/BH/BV/C7/C7/C8/BX/CA /BK/BE /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CW/CT/D6/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /D1/CX/DC/CX/D2/CV/BA/A0/parenleftbig π /BC/CT /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig π /BC/CT /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig π /BC/CT /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig π /BC/CT /B7 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BF< /BC. /BC/BC/BF< /BC. /BC/BC/BF< /BC. /BC/BC/BF/BL/BC /BJ/BI/BV/C7/C7/C8/BX/CA /BK/BE /C0/C4/BU/BV /CF/CX/CS/CT/CQ/CP/D2/CS ν /CQ /CT/CP/D1/BJ/BI/BV/C7/C7/C8/BX/CA /BK/BE /D0/CX/D1/CX/D8 /D3/D2 ν/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D7 /CW/CT/D6/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CP /D0/CX/D1/CX/D8 /D3/D2 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /D1/CX/DC/CX/D2/CV/BA/A0/parenleftbig π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE/CX/D3/D0/CP/D8/CT/D7 /CP/D2/CV/D9/D0/CP /D6 /D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CP/D2/CS /CV/CP/D9/CV/CT /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /BV/D9/D6/D6/CT/D2/D8 /CX/D2/D8/CT/D6/CT/D7/D8 /CX/D2/D8/CW/CX/D7 /CS/CT/CR/CP /DD/CX /D7/CP /D7 /CP /D7 /CT /CP /D6/CR/CW /CU/D3 /D6 /D2/D3/D2/B9/CR/D3/D1/D1/D9/D8/CP/D8/CX/DA/CT /D7/D4/CP/CR/CT/B9/D8/CX/D1/CT /CT/AB/CT/CR/D8/D7 /CP/D7 /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /BT/CA/B9/CC /BT/C5/C7/C6/C7 /CE/BC/BH /CP/D2/CS /CU/D3 /D6 /CT/DC/D3/D8/CX/CR /D4/CW/DD/D7/CX/CR/D7 /D7/D9/CR/CW /CP/D7 /CP /DA/CP/CR/D9/D9/D1 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /DA/CP/D0/D9/CT /D3/CU /CP /D2/CT/DB/DA/CT/CR/D8/D3 /D6 /AC/CT/D0/CS/B8 /D2/D3/D2/B9/D0/D3 /CR/CP/D0 /CB/D9/D4 /CT/D6/D7/D8/D6/CX/D2/CV /CT/AB/CT/CR/D8/D7/B8 /D3 /D6 /CS/CT/D4/CP /D6/D8/D9/D6/CT/D7 /CU/D6/D3/D1 /C4/D3 /D6/CT/D2/D8/DE /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/B8 /CP/D7/CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /BT/BW/C4/BX/CA /BC/BE /BU /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ < /BE. /BF < /BE. /BF < /BE. /BF < /BE. /BF/BL/BC /BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC/BH /BU/BL/BG/BL /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BI/BC /BL/BC /BT/BW/C4/BX/CA /BC/BE /BU /BU/BJ/BK/BJ /B7 < /BD/BG/BC/BC /BL/BC /BT/CB/BT/C6/C7 /BK/BE /BV/C6/CC/CA /B7 < /BG/BC/BC/BC /BL/BC /BJ/BJ/C3/C4/BX/C5/CB /BJ/BD /C7/CB/C8/C3 /B7/BJ/BJ/CC /CT/D7/D8 /D3/CU /D1/D3 /CS/CT/D0 /D3/CU /CB/CT/D0/D0/CT/D6/CX/B8 /C6/D9/D3/DA/D3 /BV/CX/D1/CT/D2/D8/D3 /BI/BC/BT /BI/BC/BT/BI/BC/BT /BI/BC/BT/BE/BL/BD /B4/BD/BL/BI/BL/B5/BA /C3 /B7/C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7/C3 /B7/C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7/C3 /B7/C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7/C3 /B7/C4/C7/C6/BZ/C1/CC/CD/BW/C1/C6/BT/C4 /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C7/BY /BX/C5/C1/CC/CC/BX/BW µ /B7/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC <− /BC. /BL/BL/BC <− /BC. /BL/BL/BC <− /BC. /BL/BL/BC <− /BC. /BL/BL/BC/BL/BC /BJ/BK/BT /C7/C3/C1 /BL/BG /CB/C8/BX/BV /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• <− /BC. /BL/BL/BC /BL/BC /C1/C5/BT/CI/BT /CC/C7 /BL/BE /CB/C8/BX/BV /B7 /CA/CT/D4/D0/BA /CQ /DD/BT /C7/C3/C1 /BL/BG − /BC. /BL/BJ/BC± /BC. /BC/BG/BJ /BJ/BL/CH /BT/C5/BT/C6/BT/C3/BT /BK/BI /CB/C8/BX/BV /B7 − /BD. /BC± /BC. /BD /BJ/BL/BV/CD/CC/CC/CB /BI/BL /CB/C8/CA/C3 /B7 − /BC. /BL/BI± /BC. /BD/BE /BJ/BL/BV/C7/C7/C5/BU/BX/CB /BH/BJ /BV/C6/CC/CA /B7/BJ/BK/BT /C7/C3/C1 /BL/BG /D1/CT/CP/D7/D9/D6/CT/D7 ξ /C8µ /BP− /BC. /BL/BL/BL/BI± /BC. /BC/BC/BF/BC± /BC. /BC/BC/BG/BK/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD/D7/D9/D1/D1/CX/D2/CV /D8/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/B8 /D2/D3 /D6/D1/CP/D0/CX/DE/CX/D2/CV /D8/D3 /D8/CW/CT /D4/CW/DD/D7/CX/CR/CP/D0/D0/DD/D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /D6/CT/CV/CX/D3/D2 /B4/vextendsingle/vextendsingleξ /C8µ/vextendsingle/vextendsingle< /BD/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 ξ /BP/BD/B8 /CX/D8/D7 /D1/CP/DC/CX/D1/D9/D1 /DA/CP/D0/D9/CT/BA/BJ/BL/BT/D7/D7/D9/D1/CT/D7 ξ /BP/BD/BA DALITZ PLOT PARAMETERS FOR K→3πDECAYS Revised 1999 by T.G. Trippe (LBNL). The Dalitz plot distribution for K±→π±π±π∓,K±→ π0π0π±,a n d K0 L→π+π−π0can be parameterized by a series expansion such as that introduced by Weinberg [1]. We use theform /vextendsingle/vextendsingle/vextendsingleM/vextendsingle/vextendsingle/vextendsingle2 ∝1+g(s3−s0) m2 π++h/bracketleftbiggs3−s0 m2 π+/bracketrightbigg2 +j(s2−s1) m2 π++k/bracketleftbiggs2−s1 m2 π+/bracketrightbigg2 +f(s2−s1) m2 π+(s3−s0) m2 π++···, (1) /BJ/BD/BI /BJ/BD/BI/BJ/BD/BI /BJ/BD/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± where m2 π+has been introduced to make the coeﬃcients g,h, j,a n d kdimensionless, and si=(PK−Pi)2=(mK−mi)2−2mKTi,i=1,2,3, s0=1 3/summationdisplay isi=1 3(m2 K+m2 1+m2 2+m2 3). Here the Piare four-vectors, miandTiare the mass and kinetic energy of the ithpion, and the index 3 is used for the odd pion. The coeﬃcient gis a measure of the slope in the variable s3 (orT3) of the Dalitz plot, while handkmeasure the quadratic dependence on s3and (s2−s1), respectively. The coeﬃcient j is related to the asymmetry of the plot and must be zero if CP invariance holds. Note also that if CPis good, g,h,a n dkmust b et h es a m ef o r K+→π+π+π−as for K−→π−π−π+. Since diﬀerent experiments use diﬀerent forms for/vextendsingle/vextendsingle/vextendsingleM/vextendsingle/vextendsingle/vextendsingle2 ,i n order to compare the experiments we have converted to g,h, j,a n dkwhatever coeﬃcients have been measured. Where such conversions have been done, the measured coeﬃcient ay,at,au, oravis given in the comment at the right. For deﬁnitions of these coeﬃcients, details of this conversion, and discussion ofthe data, see the April 1982 version of this note [2]. References 1. S. Weinberg, Phys. Rev. Lett. 4, 87 (1960). 2. Particle Data Group, Phys. Lett. 111B , 69 (1982). /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /C3±/BW /BT/C4/C1/CC/CI /C8/C4/C7/CC /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /C3±/BW /BT/C4/C1/CC/CI /C8/C4/C7/CC/BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /C3±/BW /BT/C4/C1/CC/CI /C8/C4/C7/CC /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /C3±/BW /BT/C4/C1/CC/CI /C8/C4/C7/CC /vextendsingle/vextendsingle/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/vextendsingle/vextendsingle/BE/BP/BD /B7 /CV/D9 /B7 /CW/D9 /BE/B7 /CZ/DA /BE/DB/CW/CT/D6/CT /D9 /BP/B4 /D7/BF− /D7/BC /B5/BB /D1 /BE π /CP/D2/CS /DA /BP/B4 /D7/BE− /D7/BD /B5/BB /D1 /BE π/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /B7π−/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /B7π−/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /B7π−/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /B7π−/CB/D3/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D9/D7/CT /BW/CP/D0/CX/D8/DE /DA/CP /D6/CX/CP/CQ/D0/CT/D7 /DC /CP/D2/CS /DD /BA /C1/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7 /DB /CT /CV/CX/DA/CT /CP/DD /BP/CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU /DD /D8/CT/D6/D1/BA /CB/CT/CT /D2/D3/D8/CT /CP/CQ /D3/DA/CT /D3/D2 /CK/BW/CP/D0/CX/D8/DE /C8/D0/D3/D8 /C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /C3→ /BFπ/BW/CT/CR/CP /DD/D7/BAꜼ /BY /D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /D3/CU /CP/DD /D8/D3 /CV /B8 /D7/CT/CT /D8/CW/CT /CT/CP /D6/D0/CX/CT/D6 /DA/CT/D6/D7/CX/D3/D2 /D3/CU /D8/CW/CT/D7/CP/D1/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CX/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BJ/BC /B4/BD/BL/BK/BE/B5/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BD/BD/BF/BG ± /BC. /BC/BC/BC/BD/BJ − /BC. /BE/BD/BD/BF/BG ± /BC. /BC/BC/BC/BD/BJ − /BC. /BE/BD/BD/BF/BG ± /BC. /BC/BC/BC/BD/BJ − /BC. /BE/BD/BD/BF/BG ± /BC. /BC/BC/BC/BD/BJ/BG/BJ/BD/C5 /BK/BC/BU/BT /CC/C4/BX/CH /BC/BJ /BU /C6/BT/BG/BK ± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BE/BE/BD ± /BC. /BC/BC/BI/BH /BE/BE/BH/CZ /BW/BX/CE /BT /CD/CG /BJ/BJ /CB/C8/BX/BV /B7 /CP/DD /BP. /BE/BK/BD/BG±. /BC/BC/BK/BE − /BC. /BD/BL/BL ± /BC. /BC/BC/BK /BK/BD/CZ /BK/BD/C4/CD/BV/BT/CB /BJ/BF /C0/BU/BV − /CP/DD /BP/BC. /BE/BH/BE± /BC. /BC/BD/BD − /BC. /BE/BD/BH/BJ ± /BC. /BC/BC/BE/BK /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 /B7 /CP/DD /BP. /BE/BJ/BF/BG±. /BC/BC/BF/BH − /BC. /BE/BD/BK/BI ± /BC. /BC/BC/BE/BK /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 − /CP/DD /BP. /BE/BJ/BJ/BC±. /BC/BC/BF/BH − /BC. /BE/BC/BC ± /BC. /BC/BC/BL /BF/BL/BK/BD/BL /BK/BE/C0/C7/BY/BY/C5/BT/CB/CC/BX/CA /BJ/BE /C0/C4/BU/BV /B7 − /BC. /BD/BL/BI ± /BC. /BC/BD/BE /BD/BJ/BK/BL/BK /BK/BF/BZ/CA/BT /CD/C5/BT/C6 /BJ/BC /C0/C4/BU/BV /B7 /CP/DD /BP/BC. /BE/BE/BK± /BC. /BC/BF/BC − /BC. /BD/BL/BF ± /BC. /BC/BD/BC /BH/BC/BL/BD/BL /C5/BT/CB/CC /BI/BL /C0/BU/BV − /CP/DD /BP/BC. /BE/BG/BG± /BC. /BC/BD/BF − /BC. /BE/BD/BK ± /BC. /BC/BD/BI /BL/BL/BL/BG /BK/BG/BU/CD/CC/C4/BX/CA /BI/BK /C0/BU/BV /B7 /CP/DD /BP/BC. /BE/BJ/BJ± /BC. /BC/BE/BC − /BC. /BD/BL/BC ± /BC. /BC/BE/BF /BH/BJ/BJ/BK /BK/BG, /BK/BH/C5/C7/CB/BV/C7/CB/C7 /BI/BK /C0/BU/BV − /CP/DD /BP/BC. /BE/BG/BE± /BC. /BC/BE/BL − /BC. /BE/BE ± /BC. /BC/BE/BG /BH/BG/BE/BK /BK/BG, /BK/BH/CI/C1/C6/BV/C0/BX/C6/C3 /C7 /BI/BJ /C0/BU/BV /B7 /CP/DD /BP/BC. /BE/BK± /BC. /BC/BF − /BC. /BE/BE/BC ± /BC. /BC/BF/BH /BD/BF/BG/BJ /BK/BI/BY/BX/CA/CA/C7/B9/C4/CD/CI/CI/C1 /BI/BD /C0/BU/BV − /CP/DD /BP/BC. /BE/BK± /BC. /BC/BG/BH/BK/BC/BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D8/D6/D3/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D8/BA /BK/BD/C9/D9/CP/CS/D6/CP/D8/CX/CR /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD /C3 /BC/C4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BK/BE/C0/C7/BY/BY/C5/BT/CB/CC/BX/CA /BJ/BE /CX/D2/CR/D0/D9/CS/CT/D7 /BZ/CA/BT /CD/C5/BT/C6 /BJ/BC /CS/CP/D8/CP/BA/BK/BF/BX/D1/D9/D0/D7/CX/D3/D2 /CS/CP/D8/CP /CP/CS/CS/CT/CS /DG /CP/D0/D0 /CT/DA/CT/D2/D8/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CQ /DD /C0/C7/BY/BY/C5/BT/CB/CC/BX/CA /BJ/BE/BA/BK/BG/BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /CP/DA/CT/D6/CP/CV/CT/BA/BK/BH/BT/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/D7 /BW/BU/BV /CT/DA/CT/D2/D8/D7/BA/BK/BI/C6/D3 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CX/D2/CR/D0/D9/CS/CT/CS/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BD. /BK/BG/BK± /BC. /BC/BG/BC /BD. /BK/BG/BK± /BC. /BC/BG/BC/BD. /BK/BG/BK± /BC. /BC/BG/BC /BD. /BK/BG/BK± /BC. /BC/BG/BC/BG/BJ/BD/C5 /BK/BJ/BU/BT /CC/C4/BX/CH /BC/BJ /BU /C6/BT/BG/BK ± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BI± /BD. /BG/BF /BE/BE/BH/CZ /BW/BX/CE /BT /CD/CG /BJ/BJ /CB/C8/BX/BV /B7/BD. /BK/BJ± /BC. /BI/BE /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 /B7/BD. /BE/BH± /BC. /BI/BE /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 − − /BC. /BL± /BD. /BG /BF/BL/BK/BD/BL /C0/C7/BY/BY/C5/BT/CB/CC/BX/CA /BJ/BE /C0/C4/BU/BV /B7 − /BC. /BD± /BD. /BE /BH/BC/BL/BD/BL /C5/BT/CB/CC /BI/BL /C0/BU/BV −/BK/BJ/BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D8/D6/D3/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D8/BA /C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3±→π±π /B7π−/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3±→π±π /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BG. /BI/BF± /BC. /BD/BG − /BG. /BI/BF± /BC. /BD/BG − /BG. /BI/BF± /BC. /BD/BG − /BG. /BI/BF± /BC. /BD/BG/BG/BJ/BD/C5 /BK/BK/BU/BT /CC/C4/BX/CH /BC/BJ /BU /C6/BT/BG/BK ± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BC. /BH± /BF. /BL /BE/BE/BH/CZ /BW/BX/CE /BT /CD/CG /BJ/BJ /CB/C8/BX/BV /B7 − /BJ. /BH± /BD. /BL /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 /B7 − /BK. /BF± /BD. /BL /BJ/BH/BC/CZ /BY /C7/CA/BW /BJ/BE /BT/CB/C8/C3 − − /BD/BC. /BH± /BG. /BH /BF/BL/BK/BD/BL /C0/C7/BY/BY/C5/BT/CB/CC/BX/CA /BJ/BE /C0/C4/BU/BV /B7 − /BD/BG± /BD/BE /BH/BC/BL/BD/BL /C5/BT/CB/CC /BI/BL /C0/BU/BV −/BK/BK/BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D8/D6/D3/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D8/BA /B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /B7π−/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /B7π−/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /B7π−/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /B7π−/CC/CW/CX/D7 /CX/D7 /CP /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D7/DD/D1/D1/CT/D8/D6/DD /CQ /CT/D8 /DB /CT/CT/D2 /D0/CX/D2/CT/CP /D6 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CV/B7 /CU/D3 /D6 /C3 /B7→π /B7π /B7π−/CS/CT/CR/CP /DD/CP /D2 /CS /CV− /CU/D3 /D6 /C3−→π−π /B7π−/CS/CT/CR/CP /DD /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BD. /BH± /BD. /BH± /BD. /BI − /BD. /BH± /BD. /BH± /BD. /BI − /BD. /BH± /BD. /BH± /BD. /BI − /BD. /BH± /BD. /BH± /BD. /BI/BF/BA/BD/BZ /BK/BL/BU/BT /CC/C4/BX/CH /BC/BJ /BX /C6/BT/BG/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BJ± /BE. /BD± /BE. /BC /BD/BA/BJ/BZ /BL/BC/BU/BT /CC/C4/BX/CH /BC/BI /C6/BT/BG/BK − /BJ/BC. /BC± /BH/BF /BF/BA/BE/C5 /BY /C7/CA/BW /BJ/BC /BT/CB/C8/C3/BK/BL/BU/BT /CC/C4/BX/CH /BC/BJ /BX /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT /CC/C4/BX/CH /BC/BI/BA /CD/D7/CT/D7 /D5/D9/CP/CS/D6/CP/D8/CX/CR /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CP/D2/CS /DA/CP/D0/D9/CT/CV/B7 /B7 /CV− /BP /BE /CV /CU/D6/D3/D1 /BU/BT /CC/C4/BX/CH /BC/BJ /BU /BA /CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D2/CT/CV/D0/CT/CR/D8/D7 /CP/D2/DD /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CW/CX/CV/CW/CT/D6 /D3 /D6/CS/CT/D6 /D7/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CW /D3 /D6 /CZ /BA /BL/BC/CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D2/CT/CV/D0/CT/CR/D8/D7 /CP/D2/DD /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /CW/CX/CV/CW/CT/D6 /D3 /D6/CS/CT/D6 /D7/D0/D3/D4 /CT /D4/CP/B9/D6/CP/D1/CT/D8/CT/D6/D7 /CW /D3 /D6 /CZ /BA/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3±→π±π /BCπ /BC/CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /CP/D0/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D2/CR/D0/D9/CS/CT /D8/CT/D6/D1/D7 /D5/D9/CP/CS/D6/CP/D8/CX/CR/CX/D2 /B4 /D7/BF− /D7/BC /B5/BB /D1 /BE π /B7 /BA /CB/CT/CT /D2/D3/D8/CT /CP/CQ /D3/DA/CT /D3/D2 /CK/BW/CP/D0/CX/D8/DE /C8/D0/D3/D8 /C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /C3→ /BFπ /BW/CT/CR/CP /DD/D7/BAꜼ/CB/CT/CT /BU/BT /CC/CD/CB/C7 /CE/BL/BK /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8 /CP/D2/CS /D3/D8/CW/CT/D6/D7/B8/CT/D7/D4 /CT/CR/CX/CP/D0/D0/DD /BU/C7/C4/C7/CC/C7 /CE/BK/BI/BA /BT /D8 /D8/CW/CX/D7 /D8/CX/D1/CT /DB /CT /CW/CP/DA/CT /D2/D3 /DB /CP /DD /D8/D3 /D6/CT/D7/D3/D0/DA/CT /D8/CW/CT /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /D7/D3/DB /CT /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D0/CP /D6/CV/CT /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/CP /D7/CP /DB /CP /D6/D2/CX/D2/CV/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BE/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BE/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BE/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BE/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BE/BH/BL± /BC. /BC/BC/BG/BF± /BC. /BC/BC/BL/BF /BG/BL/BF/CZ /BT/C3 /C7/C8/BW/CI/C0/BT/C6/BA/BA/BA /BC/BH /BU /CC/C6/BY ±/BC. /BI/BE/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC /BE/BH/BE/CZ /BL/BD, /BL/BE/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BU /C1/CB/CC/CA − ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BF/BI± /BC. /BC/BD/BG± /BC. /BC/BD/BE /BF/BF/CZ /BU/BT /CC/CD/CB/C7 /CE /BL/BK /CB/C8/BX/BV /B7/BC. /BH/BK/BE± /BC. /BC/BE/BD /BG/BF/CZ /BU/C7/C4/C7/CC/C7 /CE /BK/BI /BV/BT/C4/C7 −/BC. /BI/BJ/BC± /BC. /BC/BH/BG /BF/BE/BI/BF /BU/CA/BT /CD/C6 /BJ/BI /BU /C0/C4/BU/BV /B7/BC. /BI/BF/BC± /BC. /BC/BF/BK /BH/BI/BF/BH /CB/C0/BX/BT/BY/BY /BJ/BH /C0/C4/BU/BV /B7/BC. /BH/BD/BC± /BC. /BC/BI/BC /BE/BJ/CZ /CB/C5/C1/CC/C0 /BJ/BH /CF/C1/CA/BX /B7/BC. /BI/BJ± /BC. /BC/BI /BD/BF/BI/BH /BT /CD/BU/BX/CA/CC /BJ/BE /C0/C4/BU/BV /B7/BC. /BH/BG/BG± /BC. /BC/BG/BK /BG/BC/BG/BK /BW /BT /CE/C1/CB/C7/C6 /BI/BL /C0/C4/BU/BV /B7 /BT/D0/D7/D3 /CT/D1/D9/D0/D7/CX/D3/D2/BL/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/B9/AD/CX/CV/CW/D8 /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /BE/BH /BZ/CT/CE/D2/CT/CV/CP/D8/CX/DA/CT /D7/CT/CR/D3/D2/CS/CP /D6/DD /CQ /CT/CP/D1/BA/BL/BE/CC/CW/CT/DD /CU/D3 /D6/D1 /D2/CT/DB /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT/D7 /CV− /BP/B4 /BC. /BI/BD/BJ± /BC. /BC/BD/BK/B5 /CP/D2/CS /CV/B7 /BP/B4 /BC. /BI/BK/BG± /BC. /BC/BF/BF/B5 /DB/CW/CX/CR/CW/CV/CX/DA/CT /A1 /CVτ/prime /BP/BC. /BC/BH/BD± /BC. /BC/BE/BK/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3±→π±π /BCπ /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BH/BD± /BC. /BC/BC/BG/BG± /BC. /BC/BC/BK/BI /BG/BL/BF/CZ /BT/C3 /C7/C8/BW/CI/C0/BT/C6/BA/BA/BA /BC/BH /BU /CC/C6/BY ±/BC. /BC/BG/BI± /BC. /BC/BC/BG± /BC. /BC/BD/BE /BE/BH/BE/CZ /BL/BF/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BU /C1/CB/CC/CA − ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BK± /BC. /BC/BD/BH± /BC. /BC/BE/BG /BF/BF/CZ /BU/BT /CC/CD/CB/C7 /CE /BL/BK /CB/C8/BX/BV /B7/BC. /BC/BF/BJ± /BC. /BC/BE/BG /BG/BF/CZ /BU/C7/C4/C7/CC/C7 /CE /BK/BI /BV/BT/C4/C7 −/BC. /BD/BH/BE± /BC. /BC/BK/BE /BF/BE/BI/BF /BU/CA/BT /CD/C6 /BJ/BI /BU /C0/C4/BU/BV /B7/BC. /BC/BG/BD± /BC. /BC/BF/BC /BH/BI/BF/BH /CB/C0/BX/BT/BY/BY /BJ/BH /C0/C4/BU/BV /B7/BC. /BC/BC/BL± /BC. /BC/BG/BC /BE/BJ/CZ /CB/C5/C1/CC/C0 /BJ/BH /CF/C1/CA/BX /B7 − /BC. /BC/BD± /BC. /BC/BK /BD/BF/BI/BH /BT /CD/BU/BX/CA/CC /BJ/BE /C0/C4/BU/BV /B7/BC. /BC/BE/BI± /BC. /BC/BH/BC /BG/BC/BG/BK /BW /BT /CE/C1/CB/C7/C6 /BI/BL /C0/C4/BU/BV /B7 /BT/D0/D7/D3 /CT/D1/D9/D0/B9/D7/CX/D3/D2/BL/BF/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/B9/AD/CX/CV/CW/D8 /CS/CT/CR/CP 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/BC/BC/BD/BG /BG/BL/BF/CZ /BT/C3 /C7/C8/BW/CI/C0/BT/C6/BA/BA/BA /BC/BH /BU /CC/C6/BY ±/BC. /BC/BC/BD± /BC. /BC/BC/BD± /BC. /BC/BC/BE /BE/BH/BE/CZ /BL/BG/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BU /C1/CB/CC/CA − ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BL/BJ± /BC. /BC/BC/BG/BH± /BC. /BC/BC/BE/BL /BF/BF/CZ /BU/BT /CC/CD/CB/C7 /CE /BL/BK /CB/C8/BX/BV /B7/BL/BG/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/B9/AD/CX/CV/CW/D8 /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /BE/BH /BZ/CT/CE/D2/CT/CV/CP/D8/CX/DA/CT /D7/CT/CR/D3/D2/CS/CP /D6/DD /CQ /CT/CP/D1/BA/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /BCπ /BC/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /BCπ /BC/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /BCπ /BC/B4 /CV/B7− /CV− /B5/BB /B4 /CV/B7 /B7 /CV− /B5/BY /C7/CA /C3±→π±π /BCπ /BC/BT 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/D4/CP/B9/D6/CP/D1/CT/D8/CT/D6/D7 /CV /CP/D2/CS /CW /D3/CU /D8/CW/CT /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /D7/D5/D9/CP /D6/CT/CS /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7/D7/CT/CR/D8/CX/D3/D2 /CQ /DD /D8/CW/CT /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/D7 /CV/BC∼ /CVPDG/CP/D2/CS /CW/prime∼ /CWPDG− /B4/CV/BB/BE/B5 /BE/BA/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV/BC /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV/BC /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV/BC /BY /C7/CA /C3±→π±π /BCπ /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV/BC /BY /C7/CA /C3±→π±π /BCπ /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BC. /BI/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL /BC. /BI/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL/BC. /BI/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL /BC. /BI/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL/BE/BF/C5 /BL/BK/BU/BT /CC/C4/BX/CH 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/B7 /BP − /BC. /BC/BG/BD± /BC. /BC/BE/BE± /BC. /BC/BD/BG/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW/prime/BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW/prime/BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW/prime/BY /C7/CA /C3±→π±π /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW/prime/BY /C7/CA /C3±→π±π /BCπ /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BC. /BC/BG/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BD − /BC. /BC/BG/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BD − /BC. /BC/BG/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BD − /BC. /BC/BG/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BD/BE/BF/C5 /BL/BL/BU/BT /CC/C4/BX/CH /BC/BI /BU /C6/BT/BG/BK ±/BL/BL/CC/CW/CX/D7 /AC/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT /BV/BT/BU/C1/BU/BU/C7 /BC/BH /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /BEπ /BC/CX/D2/DA/CP /D6/CX/CP/D2/D8/D1/CP/D7/D7 /D7/D5/D9/CP /D6/CT/CS /D6/CP/D2/CV/CT /BC/BA/BC/BJ/BG /BZ/CT/CE /BE< /D1 /BE/BEπ /BC< /BC/BA/BC/BL/BJ /BZ/CT/CE /BE/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CZ /BP /BC /B4/D2/D3/D8/CT/D6/D1 /D4 /D6/D3/D4 /D3 /D6/D8/CX/D3/D2/CP/D0 /D8/D3 /B4 /D7/BE− /D7/BD /B5 /BE/B5 /CP/D2/CS /CT/DC/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CZ/CX/D2/CT/D1/CP/D8/CX/CR /D6/CT/CV/CX/D3/D2 /CP /D6/D3/D9/D2/CS /D8/CW/CT /CR/D9/D7/D4/B4 /D1 /BE/BEπ /BC /BP/B4 /BE /D1π /B7 /B5 /BE± /BC. /BC/BC/BC/BH/BE/BH /BZ/CT/CE /BE/B5/BA /BT/D0/D7/D3π /B9π /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8/D7 /CP/BC /CP/D2/CS /CP/BE /CP /D6/CT /D1/CT/CP/B9/D7/D9/D6/CT/CS/BM /B4 /CP/BC− /CP/BE /B5 /D1π /B7 /BP/BC. /BE/BI/BK± /BC. /BC/BD/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BF/B4/CT/DC/D8/CT/D6/D2/CP/D0/B5 /CP/D2/CS /CP/BE /D1π /B7 /BP − /BC. /BC/BG/BD± /BC. /BC/BE/BE± /BC. /BC/BD/BG/BA K± /lscript3AND K0 /lscript3FORM FACTORS Revised May 2008 by T.G. Trippe (LBNL) and C.-J. Lin (LBNL). Assuming that only the vector current contributes to K→ π/lscriptνdecays, we write the matrix element as M∝f+(t)/bracketleftbig (PK+Pπ)µ /lscriptγµ(1 +γ5)ν/bracketrightbig +f−(t)/bracketleftbig m/lscript /lscript(1 +γ5)ν/bracketrightbig , (1) where PKandPπare the four-momenta of the Kandπ mesons, m/lscriptis the lepton mass, and f+andf−are dimensionless form factors which can depend only on t=(PK−Pπ)2,t h e square of the four-momentum transfer to the leptons. If time- reversal invariance holds, f+andf−are relatively real. Kµ3 experiments, discussed immediately below, measure f+andf−, while Ke3experiments, discussed further below, are sensitive only to f+because the small electron mass makes the f−term negligible. Kµ3Experiments . Analyses of Kµ3data frequently assume a linear dependence of f+andf−ont,i.e., f±(t)=f±(0)/bracketleftbig 1+λ±(t/m2 π+)/bracketrightbig . (2) Most Kµ3data are adequately described by Eq. (2) for f+and a constant f−(i.e.,λ−=0 ) . There are two equivalent parametrizations commonly used in these analyses: (1)λ+,ξ(0)parametrization . Older analyses of Kµ3data often introduce the ratio of the two form factors ξ(t)=f−(t)/f+(t). (3) TheKµ3decay distribution is then described by the two parameters λ+andξ(0) (assuming time reversal invariance and λ−=0 ) .(2)λ+,λ0parametrization . More recent Kµ3analyses have parametrized in terms of the form factors f+andf0,w h i c ha r e associated with vector and scalar exchange, respectively, to thelepton pair. f 0is related to f+andf−by f0(t)=f+(t)+/bracketleftbig t/(m2 K−m2 π)/bracketrightbig f−(t). (4) Heref0(0) must equal f+(0) unless f−(t)d i v e r g e sa t t=0 . The earlier assumption that f+is linear in tandf−is constant leads to f0linear in t: f0(t)=f0(0)/bracketleftbig 1+λ0(t/m2 π+)/bracketrightbig . (5) With the assumption that f0(0) = f+(0), the two parametriza- tions, ( λ+,ξ(0)) and ( λ+,λ0) are equivalent as long as corre- lation information is retained. ( λ+,λ0) correlations tend to be less strong than ( λ+,ξ(0)) correlations. Since the 2006 edition of the Review [4], we no longer quote results in the ( λ+,ξ(0)) parametrization. We have removed many older low statistics results from the Listings. See the 2004 version of this note [5] for these older results, and the 1982 version [6] for additional discussion of the K0 µ3parameters, correlations, and conversion between parametrizations.Quadratic Parametrization . More recent high-statistics ex- periments have included a quadratic term in the expansion off +(t), f+(t)=f+(0)/bracketleftBigg 1+λ/prime +(t/m2 π+)+λ/prime/prime + 2(t/m2 π+)2/bracketrightBigg .(6) If there is a non-vanishing quadratic term, then λ+of Eq. (2) represents the average slope, which is then diﬀerent from λ/prime +. Our convention is to include the factor1 2in the quadratic term, and to use mπ+even for K+ e3andK+ µ3decays. We have converted other’s parametrizations to match our conventions,as noted in the beginning of the “ K ± /lscript3andK0 /lscript3Form Factors” sections of the Listings.Pole Parametrization : The pole model describes the t- dependence of f +(t)a n d f0(t) in terms of the exchange of the lightest vector and scalar K∗mesons with masses Mvand Ms, respectively: f+(t)=f+(0)/bracketleftbiggM2 v M2v−t/bracketrightbigg ,f 0(t)=f0(0)/bracketleftbiggM2 s M2s−t/bracketrightbigg .(7) Dispersive Parametrization [7,8]. This approach uses dis- persive techniques and the known low-energy K- πphases to parametrize the vector and scalar form factors: f+(t)=f+(0)exp/bracketleftbiggt m2π(Λ++ H(t))/bracketrightbigg ;( 8 ) f0(t)=f+(0)exp/bracketleftbiggt (m2 K−m2π)(ln[C] −G(t))/bracketrightbigg , (9) where Λ+is the slope of the vector form factor, and ln[C]= ln[f0(m2 K−m2 π)] is the logarithm of the scalar form factor at the Callan-Treiman point. The functions H(t) and G(t) aredispersive integrals. /BJ/BD/BK /BJ/BD/BK/BJ/BD/BK /BJ/BD/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± Ke3Experiments : Analysis of Ke3data is simpler than that ofKµ3because the second term of the matrix element assuming a pure vector current [Eq. (1) above] can be neglected. Heref +can be assumed to be linear in t, in which case the linear coeﬃcient λ+of Eq. (2) is determined, or quadratic, in which case the linear coeﬃcient λ/prime +and quadratic coeﬃcient λ/prime/prime +of Eq. (6) are determined. If we remove the assumption of a pure vector current, then the matrix element for the decay, in addition to the terms inEq. (1), would contain +2m KfS /lscript(1 +γ5)ν +(2fT/mK)(PK)λ(Pπ)µ /lscriptσλµ(1 +γ5)ν, (10) where fSis the scalar form factor, and fTis the tensor form factor. In the case of the Ke3decays where the f−term can be neglected, experiments have yielded limits on |fS/f+|and |fT/f+|. Fits for K/lscript3Form Factors .F o rKe3data, we determine best values for the three parametrizations: linear ( λ+), quadratic (λ/prime +,λ/prime/prime +)a n dp o l e( Mv). For Kµ3data, we determine best values for the three parametrizations: linear ( λ+,λ0), quadratic (λ/prime +,λ/prime/prime +,λ0)a n dp o l e( Mv,Ms). We then assume µ−euni- versality so that we can combine Ke3andKµ3data, and again determine best values for the three parametrizations: linear(λ +,λ0), quadratic ( λ/prime +,λ/prime/prime +,λ0), and pole ( Mv,Ms). When there is more than one parameter, ﬁts are done including inputcorrelations. Simple averages suﬃce in the two K e3cases where there is only one parameter: linear ( λ+)a n dp o l e( Mv). Both KTeV and KLOE see an improvement in the quality of their ﬁts relative to linear ﬁts when a quadratic term isintroduced, as well as when the pole parametrization is used.The quadratic parametrization has the disadvantage that thequadratic parameter λ /prime/prime +is highly correlated with the linear parameter λ/prime +, in the neighborhood of 95%, and that neither parameter is very well determined. The pole ﬁt has the samenumber of parameters as the linear ﬁt, but yields slightly better ﬁt probabilities, so that it would be advisable for all experiments to include the pole parametrization as one of their choices [9]. The “Kaon Particle Listings” show the results with and without assuming µ-euniversality. The “Meson Summary Ta- bles” show all of the results assuming µ-euniversality, but most results not assuming µ-euniversality are given only in the Listings. References 1. L.M. Chounet, J.M. Gaillard, and M.K. Gaillard, Phys. Reports 4C, 199 (1972). 2. H.W. Fearing, E. Fischbach, and J. Smith, Phys. Rev. D2, 542 (1970). 3. N. Cabibbo and A. Maksymowicz, Phys. Lett. 9, 352 (1964). 4. W.-M. Yao et al., Particle Data Group, J. Phys. G33,1 (2006). 5. S. Eidleman et al., Particle Data Group, Phys. Lett. B592 , 1 (2004).6. M. Roos et al., Particle Data Group, Phys. Lett. 111B ,7 3 (1982). 7. V. Bernard et al., Phys. Lett. B638 , 48 (2006). 8. A. Lai et al., Phys. Lett. B647 , 341 (2007), and references therein. 9. We thank P. Franzini (Rome U. and Frascati) for useful discussions on this point. /C3± /lscript /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3± /lscript /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/C3± /lscript /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3± /lscript /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/C1/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CR/D3/D1/D1/CT/D2/D8/D7/B8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D7/DD/D1/CQ /D3/D0/D7 /CP /D6/CT /D9/D7/CT/CS/BA/CU/B7 /CP/D2/CS /CU− /CP /D6/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CU/D3 /D6 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA/CU/CB /CP/D2/CS /CU/CC /D6/CT/CU/CT/D6 /D8/D3 /D8/CW/CT /D7/CR/CP/D0/CP /D6 /CP/D2/CS /D8/CT/D2/D7/D3 /D6 /D8/CT/D6/D1/BA/CU/BC /BP /CU/B7 /B7 /CU− /D8/ /B4 /D1 /BE/C3 /B7− /D1 /BE π /BC /B5/BA/D8 /BP /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D6/CP/D2/D7/CU/CT/D6 /D8/D3 /D8/CW/CT π /BA λ/B7 /CP/D2/CSλ/BC /CP /D6/CT /D8/CW/CT /D0/CX/D2/CT/CP /D6 /CT/DC/D4/CP/D2/D7/CX/D3/D2 /CR/D3 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/BW/C8/BE. /BK/BG± /BC. /BE/BJ± /BC. /BE/BC /BF/BE/CZ /BD/BC/BD/BT/C3/C1/C5/BX/C6/C3 /C7 /BL/BD /CB/C8/BX/BV /C8/C1/B8 /D2/D3 /CA/BV/BE. /BL± /BC. /BG /BI/BE/CZ /BD/BC/BE/BU/C7/C4/C7/CC/C7 /CE /BK/BK /CB/C8/BX/BV /C8/C1/B8 /D2/D3 /CA/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BC/BI± /BC. /BC/BL± /BC. /BC/BI /BH/BH/BC/CZ /BD/BC/BC, /BD/BC/BF/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BV /C1/CB/CC/CA − /BW/C8/BE. /BL/BF± /BC. /BD/BH± /BC. /BE /BD/BF/BC/CZ /BD/BC/BF/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BE /CB/C8/BX/BV /BW/C8/BD/BC/BC/CA/CT/D7/CR/CP/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BD/BC/BD/BT/C3/C1/C5/BX/C6/C3 /C7 /BL/BD /D7/D8/CP/D8/CT /D8/CW/CP/D8 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /DB /D3/D9/D0/CS /D6/CP/CX/D7/CT λ/B7 /CQ /DD/BC. /BC/BC/BD/BF/BA/BD/BC/BE/BU/C7/C4/C7/CC/C7 /CE/BK/BK /D7/D8/CP/D8/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /D3/CU /BZ/C1/C6/CB/BU/BX/CA/BZ /BI/BJ /DB /D3/D9/D0/CS /D6/CP/CX/D7/CT λ/B7 /CQ /DD/BC. /BC/BC/BE/BA/BD/BC/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /BA λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5/CA/CT/D7/D9/D0/D8/D7 /D0/CP/CQ /CT/D0/CT/CS /C7/CD/CA /BY/C1/CC /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB /CK /C3± /lscript /BF /CP/D2/CS /C3 /BC /lscript /BF /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ/CP/CQ /D3/DA/CT/BA /BY /D3 /D6/CT /CP /D6/D0/CX/CT/D6/B8 /D0/D3 /DB /CT/D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D6/CT/D7/D9/D0/D8/D7/B8 /D7/CT/CT /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D6/CT/DA/CX/CT/DB/B8 /C8/CW/DD/D7/CX/CR/D7/C4/CT/D8/D8/CT/D6/D7 /BU/BH/BL/BE /BU/BH/BL/BE/BU/BH/BL/BE /BU/BH/BL/BE/BD /B4/BE/BC/BC/BG/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BE. /BL/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BE. /BL/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BE. /BL/BI± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BE. /BL/BI± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BL/BI± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BE. /BL/BI± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BL/BI± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BE. /BL/BI± /BC. /BD/BG± /BC. /BD/BC /BH/BG/BC/CZ /BD/BC/BG/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BE/BD± /BC. /BG/BH /BD/BD/BE/CZ /BD/BC/BH/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /C1/CB/CC/CA − /BW/C8 /BJ/BD/BL /BJ/BD/BL/BJ/BD/BL /BJ/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /BD/BC/BG/CA/CT/D7/CR/CP/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BD/BC/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BA λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3± µ /BF /BW/BX/BV/BT /CH/B5/CA/CT/D7/D9/D0/D8/D7 /D0/CP/CQ /CT/D0/CT/CS /C7/CD/CA /BY/C1/CC /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB /CK /C3± /lscript /BF /CP/D2/CS /C3 /BC /lscript /BF /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ/CP/CQ /D3/DA/CT/BA /BY /D3 /D6/CT /CP /D6/D0/CX/CT/D6/B8 /D0/D3 /DB /CT/D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D6/CT/D7/D9/D0/D8/D7/B8 /D7/CT/CT /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D6/CT/DA/CX/CT/DB/B8 /C8/CW/DD/D7/CX/CR/D7/C4/CT/D8/D8/CT/D6/D7 /BU/BH/BL/BE /BU/BH/BL/BE/BU/BH/BL/BE /BU/BH/BL/BE/BD /B4/BE/BC/BC/BG/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /CSλ/BC /BB/CSλ/B7 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BL/BI± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BD. /BL/BI± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BD. /BL/BI± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BD. /BL/BI± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BD. /BL/BI± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD. /BL/BI± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BD. /BL/BI± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BD. /BL/BI± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/B7/BD. /BL/BI± /BC. /BD/BE± /BC. /BC/BI − /BC. /BF/BG/BK /BH/BG/BC/CZ /BD/BC/BI/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BE. /BC/BL± /BC. /BG/BH − /BC. /BG/BI /BD/BD/BE/CZ /BD/BC/BJ/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /C1/CB/CC/CA − /BW/C8/B7/BD. /BL± /BC. /BI/BG /BE/BG/CZ /BD/BC/BK/C0/C7/CA/C1/BX /BC/BD /CB/C8/BX/BV /B7 /BU/CA/B7/BD. /BL± /BD. /BC /B7/BC. /BC/BF /BH/BH/CZ /BD/BC/BL/C0/BX/C1/C6/CC/CI/BX /BJ/BJ /CB/C8/BX/BV /B7 /BU/CA/BD/BC/BI/CA/CT/D7/CR/CP/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BD/BC/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BA/BD/BC/BK/C0/C7/CA/C1/BX /BC/BD /CP/D7/D7/D9/D1/CT/D7 µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/CX /D2 /C3 /B7 /lscript /BF /CS/CT/CR/CP /DD /CP/D2/CS /D9/D7/CT/D7 /CB/C0/C1/C5/C1/CI/CD /BC/BC /DA/CP/D0/D9/CT λ /BP/BC. /BC/BE/BJ/BK±/BC. /BC/BC/BG/BC /CU/D6/D3/D1 /C3±/CT /BF /CS/CT/CR/CP /DD /BA/BD/BC/BL/C0/BX/C1/C6/CC/CI/BX /BJ/BJ /D9/D7/CT/D7 λ/B7 /BP/BC. /BC/BE/BL± /BC. /BC/BC/BF/BA /CSλ/BC /BB /CSλ/B7 /CT/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /BA λ /B3/B7 /B4/C4/C1/C6/BX/BT/CA /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ /B3/B7 /B4/C4/C1/C6/BX/BT/CA /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ /B3/B7 /B4/C4/C1/C6/BX/BT/CA /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ /B3/B7 /B4/C4/C1/C6/BX/BT/CA /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BK/BH± /BC. /BD/BI/BF± /BC. /BC/BF/BG /BE. /BG/BK/BH± /BC. /BD/BI/BF± /BC. /BC/BF/BG/BE. /BG/BK/BH± /BC. /BD/BI/BF± /BC. /BC/BF/BG /BE. /BG/BK/BH± /BC. /BD/BI/BF± /BC. /BC/BF/BG/BL/BD/BL/CZ /BD/BD/BC, /BD/BD/BD/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BC/BJ± /BC. /BE/BD /BH/BH/BC/CZ /BD/BD/BC, /BD/BD/BE/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BV /C1/CB/CC/CA − /BW/C8/BD/BD/BC/CA/CT/D7/CR/CP/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BD/BD/BD/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BUλ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /CP /D6/CT /D7/D8/D6/D3/D2/CV/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CR/D3 /CTÆ/CR/CX/CT/D2/D8 ρ /B4λ/prime/B7 /B8λ/prime/prime/B7 /B5/BP− /BC/BA/BL/BH/BA/BD/BD/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /BA λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3±/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL/BE± /BC. /BC/BI/BE± /BC. /BC/BJ/BD /BC. /BD/BL/BE± /BC. /BC/BI/BE± /BC. /BC/BJ/BD/BC. /BD/BL/BE± /BC. /BC/BI/BE± /BC. /BC/BJ/BD /BC. /BD/BL/BE± /BC. /BC/BI/BE± /BC. /BC/BJ/BD/BL/BD/BL/CZ /BD/BD/BF, /BD/BD/BG/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH± /BC. /BJ± /BD. /BH /BH/BH/BC/CZ /BD/BD/BF, /BD/BD/BH/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BV /C1/CB/CC/CA − /BW/C8/BD/BD/BF/CA/CT/D7/CR/CP/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BD/BD/BG/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BUλ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /CP /D6/CT /D7/D8/D6/D3/D2/CV/D0/DD /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /CR/D3 /CTÆ/CR/CX/CT/D2/D8 ρ /B4λ/prime/B7 /B8λ/prime/prime/B7 /B5/BP− /BC/BA/BL/BH/BA/BD/BD/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /BA /vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D7/CR/CP/D0/CP /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BC. /BF /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BJ /B7/BC. /BI/BI − /BC. /BH/BI± /BC. /BG/BD /BL/BD/BL/CZ /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /C1/CB/CC/CA −λ/prime/B7 /B8λ/prime/prime/B7 /B8 /CU/CB /AC/D8/BC. /BE± /BE. /BI± /BD. /BG /BG/BD/CZ /CB/C0/C1/C5/C1/CI/CD /BC/BC /CB/C8/BX/BV /B7λ/B7 /B8 /CU/CB /B8 /CU/CC /AC/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE /B7/BE. /BC − /BE. /BE± /BC. /BF /BH/BH/BC/CZ /BD/BD/BI/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BV /C1/CB/CC/CA −λ/B7 /B8 /CU/CB /B8 /CU/CC /AC/D8 − /BD. /BL /B7/BE. /BH − /BD. /BI /BD/BF/BC/CZ /BD/BD/BI/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BE /CB/C8/BX/BV λ/B7 /B8 /CU/CB /AC/D8/BJ. /BC± /BD. /BI± /BD. /BI /BF/BE/CZ /BT/C3/C1/C5/BX/C6/C3 /C7 /BL/BD /CB/C8/BX/BV λ/B7 /B8 /CU/CB /B8 /CU/CC /B8φ /AC/D8/BC± /BD/BC /BE/BK/BE/BJ /BD/BD/BJ/BU/CA/BT /CD/C6 /BJ/BH /C0/C4/BU/BV /B7 < /BD/BF /BL/BC /BG/BC/BD/BJ /BV/C0/C1/BT/C6/BZ /BJ/BE /C7/CB/C8/C3 /B7/BD/BG /B7/BF − /BG /BE/BJ/BC/BJ /BD/BD/BJ/CB/CC/BX/C1/C6/BX/CA /BJ/BD /C0/C4/BU/BV /B7λ/B7 /B8 /CU/CB /B8 /CU/CC /B8φ /AC/D8 < /BE/BF /BL/BC /BU/C7/CC/CC/BX/CA/C1/C4/C4 /BI/BK /BV /BT/CB/C8/C3 < /BD/BK /BL/BC /BU/BX/C4/C4/C7/CC/CC/C1 /BI/BJ /BU /C0/C4/BU/BV < /BF/BC /BL/BH /C3/BT/C4/C5/CD/CB /BI/BJ /C0/C4/BU/BV /B7/BD/BD/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /BA/BD/BD/BJ/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7 /D3/D2/D0/DD /BA /vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3±/CT /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D8/CT/D2/D7/D3 /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BD. /BE± /BE. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BD. /BE± /BE. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BD. /BE± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BE± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BE± /BE. /BD± /BD. /BD /BL/BD/BL/CZ /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /C1/CB/CC/CA −λ/prime/B7 /B8λ/prime/prime/B7 /B8 /CU/CC /AC/D8/BD± /BD/BG± /BL /BG/BD/CZ /CB/C0/C1/C5/C1/CI/CD /BC/BC /CB/C8/BX/BV /B7λ/B7 /B8 /CU/CB /B8 /CU/CC /AC/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD /B7 /BI. /BG − /BJ. /BH± /BE. /BI /BH/BH/BC/CZ /BD/BD/BK/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /BV /C1/CB/CC/CA −λ/B7 /B8 /CU/CB /B8 /CU/CC /AC/D8 − /BG. /BH /B7 /BI. /BC − /BH. /BJ /BD/BF/BC/CZ /BD/BD/BK/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BE /CB/C8/BX/BV λ/B7 /B8 /CU/CC /AC/D8/BH/BF /B7 /BL − /BD/BC± /BD/BC /BF/BE/CZ /BT/C3/C1/C5/BX/C6/C3 /C7 /BL/BD /CB/C8/BX/BV λ/B7 /B8 /CU/CB /B8 /CU/CC /B8φ /AC/D8/BJ± /BF/BJ /BE/BK/BE/BJ /BD/BD/BL/BU/CA/BT /CD/C6 /BJ/BH /C0/C4/BU/BV /B7 < /BJ/BH /BL/BC /BG/BC/BD/BJ /BV/C0/C1/BT/C6/BZ /BJ/BE /C7/CB/C8/C3 /B7/BE/BG /B7/BD /BI − /BD/BG /BE/BJ/BC/BJ /BD/BD/BL/CB/CC/BX/C1/C6/BX/CA /BJ/BD /C0/C4/BU/BV /B7λ/B7 /B8 /CU/CB /B8 /CU/CC /B8φ /AC/D8 < /BH/BK /BL/BC /BU/C7/CC/CC/BX/CA/C1/C4/C4 /BI/BK /BV /BT/CB/C8/C3 < /BH/BK /BL/BC /BU/BX/C4/C4/C7/CC/CC/C1 /BI/BJ /BU /C0/C4/BU/BV < /BD/BD/BC /BL/BH /C3/BT/C4/C5/CD/CB /BI/BJ /C0/C4/BU/BV /B7/BD/BD/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /BU /BA/BD/BD/BL/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7 /D3/D2/D0/DD /BA /CU/CB /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH /CU/CB /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH/CU/CB /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH /CU/CB /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D7/CR/CP/D0/CP /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BD/BG± /BC. /BH/BG /BC. /BD/BJ± /BC. /BD/BG± /BC. /BH/BG/BC. /BD/BJ± /BC. /BD/BG± /BC. /BH/BG /BC. /BD/BJ± /BC. /BD/BG± /BC. /BH/BG/BH/BG/BC/CZ /BD/BE/BC/CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG± /BC. /BH± /BC. /BH /BD/BD/BE/CZ /BD/BE/BD/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /C1/CB/CC/CA − /BW/C8/BD/BE/BC/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CU/D3 /D6λ/BC /B8± /BC. /BC/BC/BH/BF/B8 /CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /DB/CX/D8/CW /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 ± /BC. /BC/BC/BC/BL/BA/BD/BE/BD/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CU/D3 /D6λ/BC /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7 /BC/BG/BA/CU/CC /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH /CU/CC /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH/CU/CC /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH /CU/CC /BB /CU/B7 /BY /C7/CA /C3± µ /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D8/CT/D2/D7/D3 /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BJ/BD± /BC. /BE/BC − /BC. /BC/BJ± /BC. /BJ/BD± /BC. /BE/BC − /BC. /BC/BJ± /BC. /BJ/BD± /BC. /BE/BC − /BC. /BC/BJ± /BC. /BJ/BD± /BC. /BE/BC/BH/BG/BC/CZ /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7/BC /BG /C1/CB/CC/CA − /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE. /BD± /BE. /BK± /BD. /BG /BD/BD/BE/CZ /BD/BE/BE/BT/C2/C1/C6/BX/C6/C3 /C7 /BC/BF /C1/CB/CC/CA − /BW/C8/BE± /BD/BE /BD/BH/BK/BH /BU/CA/BT /CD/C6 /BJ/BH /C0/C4/BU/BV/BD/BE/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2/D8/CW/CT/D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CU/D3 /D6λ/BC /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CH/CD/CB/C0/BV/C0/BX/C6/C3 /C7 /BC/BG/BA/BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BY /C7/CA /C3±→π /B7π−/CT±ν/CT /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BY /C7/CA /C3±→π /B7π−/CT±ν/CT /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BY /C7/CA /C3±→π /B7π−/CT±ν/CT /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BY /C7/CA /C3±→π /B7π−/CT±ν/CT/BZ/CX/DA/CT/D2 /CX/D2 /C8/C1/CB/C4/BT/C3 /BC/BD/B8 /CA/C7/CB/CB/BX/C4/BX/CC /BJ/BJ/B8 /BU/BX/C1/BX/CA /BJ/BF/B8 /CP/D2/CS /BU/BT/CB/C1/C4/BX /BJ/BD /BV /BA/BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3±→π /BCπ /BC/CT±ν /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3±→π /BCπ /BC/CT±ν/BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3±→π /BCπ /BC/CT±ν /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3±→π /BCπ /BC/CT±ν/BZ/CX/DA/CT/D2 /CX/D2 /BU/C7/C4/C7/CC/C7 /CE/BK/BI /BU /B8 /BU/BT/CA/C5/C1/C6 /BK/BK /BU /B8 /CP/D2/CS /CB/C0/C1/C5/C1/CI/CD /BC/BG/BA /C3±→/lscript±νγ /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3±→/lscript±νγ /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/C3±→/lscript±νγ /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3±→/lscript±νγ /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BY /D3 /D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6 /BY/BT /CP/D2/CS /DA/CT/CR/D8/D3 /D6 /BY/CE /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/B8 /D7/CT/CT /D8/CW/CT/CK/C6/D3/D8/CT /D3/D2 π±→/lscript±νγ /CP/D2/CS /C3±→/lscript±νγ /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CT π±/D7/CT/CR/D8/CX/D3/D2/BA /C1/D2 /D8/CW/CT /CZ /CP/D3/D2 /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT/B8 /D3/CU/D8/CT/D2 /CS/CX/AB/CT/D6/CT/D2/D8 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /CP/C3 /BP /BY/BT /BB /D1/C3/CP/D2/CS /DA/C3 /BP /BY/CE /BB /D1/C3 /CP /D6/CT /D9/D7/CT/CS/BA/BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→ /CTν/CTγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→ /CTν/CTγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→ /CTν/CTγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→ /CTν/CTγ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BD/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BJ± /BC. /BC/BD/BD /BH/BD /BD/BE/BF/C0/BX/C1/C6/CC/CI/BX /BJ/BL /CB/C8/BX/BV/BC. /BD/BH/BC /B7/BC. /BC/BD/BK − /BC. /BC/BE/BF /BH/BI /BD/BE/BG/C0/BX/BT/CA/BW /BJ/BH /CB/C8/BX/BV/BD/BE/BF/C0/BX/C1/C6/CC/CI/BX /BJ/BL /D5/D9/D3/D8/CT/D7 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU/vextendsingle/vextendsingle/BY/BT /B7 /BY/CE/vextendsingle/vextendsingle/D7/CX/D2θ/CR /BA/CF /CT /D9/D7/CT /D7/CX/D2 θ/CR /BP /CE/D9/D7 /BP/BC. /BE/BE/BC/BH/BA/BD/BE/BG/C0/BX/BT/CA/BW /BJ/BH /D5/D9/D3/D8/CT/D7 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU/vextendsingle/vextendsingle/BY/BT /B7 /BY/CE/vextendsingle/vextendsingle/D7/CX/D2θ/CR /BA/CF /CT /D9/D7/CT /D7/CX/D2 θ/CR /BP /CE/D9/D7 /BP/BC. /BE/BE/BC/BH/BA/BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→µνµγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→µνµγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→µνµγ /BY/BT /B7 /BY/CE /B8 /CB/CD/C5 /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA/C3→µνµγ/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BC. /BD/BI/BH± /BC. /BC/BC/BJ± /BC. /BC/BD/BD /BC. /BD/BI/BH± /BC. /BC/BC/BJ± /BC. /BC/BD/BD/BC. /BD/BI/BH± /BC. /BC/BC/BJ± /BC. /BC/BD/BD /BC. /BD/BI/BH± /BC. /BC/BC/BJ± /BC. /BC/BD/BD/BE/BH/BK/BK /BD/BE/BH/BT/BW/C4/BX/CA /BC/BC /BU /BU/BJ/BK/BJ /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD. /BE /D8/D3 /BD. /BD /BL/BC /BW/BX/C5/C1/BW/C7 /CE /BL/BC /CG/BX/BU/BV < /BC. /BE/BF /BL/BC /BD/BE/BH/BT/C3/C1/BU/BT /BK/BH /CB/C8/BX/BV/BD/BE/BH/C9/D9/D3/D8/CT/D7 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT/BA /CB/CX/CV/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→ /CTν/CTγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→ /CTν/CTγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→ /CTν/CTγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→ /CTν/CTγ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BG/BL< /BC. /BG/BL< /BC. /BG/BL< /BC. /BG/BL/BL/BC /BD/BE/BI/C0/BX/C1/C6/CC/CI/BX /BJ/BL /CB/C8/BX/BV/BD/BE/BI/C0/BX/C1/C6/CC/CI/BX /BJ/BL /D5/D9/D3/D8/CT/D7/vextendsingle/vextendsingle/BY/BT− /BY/CE/vextendsingle/vextendsingle<√ /BD/BD/vextendsingle/vextendsingle/BY/BT /B7 /BY/CE/vextendsingle/vextendsingle/BA/BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→µνµγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→µνµγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→µνµγ /BY/BT− /BY/CE /B8 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /C7/BY /BT/CG/C1/BT/C4/B9/CE/BX/BV/CC/C7/CA /BT/C6/BW /CE/BX/BV/CC/C7/CA /BY /C7/CA/C5 /BY /BT /BV/B9/CC/C7/CA /BY /C7/CA /C3→µνµγ/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BC. /BE/BG /D8/D3 /BC . /BC/BG − /BC. /BE/BG /D8/D3 /BC . /BC/BG − /BC. /BE/BG /D8/D3 /BC . /BC/BG − /BC. /BE/BG /D8/D3 /BC . /BC/BG/BL/BC /BE/BH/BK/BK /BT/BW/C4/BX/CA /BC/BC /BU /BU/BJ/BK/BJ /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE. /BE /D8/D3 /BC. /BI /BL/BC /BW/BX/C5/C1/BW/C7 /CE /BL/BC /CG/BX/BU/BV − /BE. /BH /D8/D3 /BC. /BF /BL/BC /BT/C3/C1/BU/BT /BK/BH /CB/C8/BX/BV /C3±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /C3±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/C3±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /C3±/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CE /BT/C4/CD/BX /B4/CU/D1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BI/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BI/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BI/BC± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BK/BC± /BC. /BC/BG/BC /BT/C5/BX/C6/BW/C7/C4/C1/BT /BK/BI /BU /C3/CT→ /C3/CT/BC. /BH/BF/BC± /BC. /BC/BH/BC /BW /BT/C4/C4 /CH /BK/BC /C3/CT→ /C3/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BE/BC± /BC. /BC/BF/BJ /BU/C4/BT /CC/C6/C1/C3 /BJ/BL /CE/C5/BW /B7 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB/BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB/A1/B4 /C3± πµµ /B5/BP /A0/B4 /C3 /B7 πµµ /B5− /A0/B4 /C3− πµµ /B5 /A0/B4 /C3 /B7 πµµ /B5/B7/A0/B4 /C3− πµµ /B5 /A1/B4 /C3± πµµ /B5/BP /A0/B4 /C3 /B7 πµµ /B5− /A0/B4 /C3− πµµ /B5 /A0/B4 /C3 /B7 πµµ /B5/B7/A0/B4 /C3− πµµ /B5 /A1/B4 /C3± πµµ /B5/BP /A0/B4 /C3 /B7 πµµ /B5− /A0/B4 /C3− πµµ /B5 /A0/B4 /C3 /B7 πµµ /B5/B7/A0/B4 /C3− πµµ /B5 /A1/B4 /C3± πµµ /B5/BP /A0/B4 /C3 /B7 πµµ /B5− /A0/B4 /C3− πµµ /B5 /A0/B4 /C3 /B7 πµµ /B5/B7/A0/B4 /C3− πµµ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BG − /BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BG − /BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BG − /BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BG/C8 /BT/CA/C3 /BC/BE /C0/CH/BV/C8 /BJ/BE/BC /BJ/BE/BC/BJ/BE/BC /BJ/BE/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3± /CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB /CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB/CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB /CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /B7/BT/C6/BW /C3−/BW/BX/BV/BT /CH/CB/C8T /CX/D2 /C3 /B7→π /BCµ /B7νµ /C8T /CX/D2 /C3 /B7→π /BCµ /B7νµ /C8T /CX/D2 /C3 /B7→π /BCµ /B7νµ /C8T /CX/D2 /C3 /B7→π /BCµ /B7νµ/CC/B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D9/D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BA /CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D2/CT/DB /D7/D3/D9/D6/CR/CT/D7 /D3/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CQ /CT/DD /D3/D2/CS /D8/CW/CT/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BD. /BJ± /BE. /BF± /BD. /BD − /BD. /BJ± /BE. /BF± /BD. /BD − /BD. /BJ± /BE. /BF± /BD. /BD − /BD. /BJ± /BE. /BF± /BD. /BD /BD/BE/BJ/BT/BU/BX /BC/BG /BY /C3/BE/BG/BI /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG. /BE± /BG. /BL± /BC. /BL /BF/BA/BL/C5 /BT/BU/BX /BL/BL /CB /C3/BE/BG/BI /B7/BD/BE/BJ/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/D6/CT/CT /D7/CT/D8/D7 /D3/CU /CS/CP/D8/CP/BM /BL/BI/B9/BL/BJ /B4/BT/BU/BX /BL/BL /CB /B5/B8 /BL/BK/B8 /CP/D2/CS /BL/BL/B9/BC/BC /D8/D3/D8/CP/D0/CX/D2/CV /CP/CQ /D3/D9/D8 /D8/CW/D6/CT/CT /D8/CX/D1/CT/D7/D8/CW/CT /BT/BU/BX /BL/BL /CB /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT/BA /BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /C8T< /BH. /BC× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/BA/C8T /CX/D2 /C3 /B7→µ /B7νµγ /C8T /CX/D2 /C3 /B7→µ /B7νµγ/C8T /CX/D2 /C3 /B7→µ /B7νµγ /C8T /CX/D2 /C3 /B7→µ /B7νµγ/CC/B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D9/D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BA /CB/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D2/CT/DB /D7/D3/D9/D6/CR/CT/D7 /D3/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CQ /CT/DD /D3/D2/CS /D8/CW/CT/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ − /BC. /BI/BG± /BD. /BK/BH± /BC. /BD/BC − /BC. /BI/BG± /BD. /BK/BH± /BC. /BD/BC − /BC. /BI/BG± /BD. /BK/BH± /BC. /BD/BC − /BC. /BI/BG± /BD. /BK/BH± /BC. /BD/BC/BD/BD/BG/CZ /BD/BE/BK/BT/C6/C1/CB/C1/C5/C7 /CE/CB/C3/BA/BA/BA /BC/BF /C3/BE/BG/BI /B7/BD/BE/BK/C5/D9/D3/D2/D7 /D7/D8/D3/D4/D4 /CT/CS /CP/D2/CS /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/CS /CU/D6/D3/D1 /CS/CT/CR/CP /DD /D8/D3 /D4 /D3/D7/CX/D8/D6/D3/D2/D7/BA/C1/D1/B4ξ /B5/CX /D2 /C3 /B7→π /BCµ /B7νµ /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5 /C1/D1/B4ξ /B5/CX /D2 /C3 /B7→π /BCµ /B7νµ /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5/C1/D1/B4ξ /B5/CX /D2 /C3 /B7→π /BCµ /B7νµ /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5 /C1/D1/B4ξ /B5/CX /D2 /C3 /B7→π /BCµ /B7νµ /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5/CC /CT/D7/D8 /D3/CU /CC /D6/CT/DA/CT/D6/D7/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BH/BF± /BC. /BC/BC/BJ/BD± /BC. /BC/BC/BF/BI /BD/BE/BL/BT/BU/BX /BC/BG /BY /C3/BE/BG/BI /B7 − /BC. /BC/BD/BI± /BC. /BC/BE/BH /BE/BC/C5 /BV/BT/C5/C8/BU/BX/C4/C4 /BK/BD /BV/C6/CC/CA /B7 /C8 /D3/D0/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BF± /BC. /BC/BD/BI± /BC. /BC/BC/BF /BF/BA/BL/C5 /BT/BU/BX /BL/BL /CB /BV/C6/CC/CA /B7 pT /C3 /B7/CP/D8 /D6/CT/D7/D8/BD/BE/BL/C1/D2/CR/D0/D9/CS/CT/D7 /D8/CW/D6/CT/CT /D7/CT/D8/D7 /D3/CU /CS/CP/D8/CP/BM /BL/BI/B9/BL/BJ /B4/BT/BU/BX /BL/BL /CB /B5/B8 /BL/BK/B8 /CP/D2/CS /BL/BL/B9/BC/BC /D8/D3/D8/CP/D0/CX/D2/CV /CP/CQ /D3/D9/D8 /D8/CW/D6/CT/CT /D8/CX/D1/CT/D7/D8/CW/CT /BT/BU/BX /BL/BL /CB /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT/BA /BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /C1/D1/B4 ξ /B5< /BC/BA/BC/BD/BI /CP/D8 /BL/BC/B1 /BV/C4/BA /C3±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB 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/BI/BF /C8/CA/C4 /BD/BD /BF/BH /CA/BA/CF/BA /BU/CX/D6/CV/CT /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /CF/C1/CB/BV/B8 /BU/BT/CA/C1/B5/BU/C4/C7/BV/C3 /BI/BE/BU /BV/BX/CA/C6 /BV/D3/D2/CU/BA /BF/BJ/BD /C5/BA/C5/BA /BU/D0/D3 /CR/CZ/B8 /C4/BA /C4/CT/D2/CS/CX/D2/CP /D6/CP/B8 /C4/BA /C5/D3/D2/CP /D6/CX /B4/C6/CF/BX/CB/B8 /BU/BZ/C6/BT/B5/BU/CA/BX/C6/BX /BI/BD /C6/C8 /BE/BE /BH/BH/BF /C6/BA /BU/D6/CT/D2/CT/B8 /C4/BA /BX/CV/CP /D6/CS/D8/B8 /BU/BA /C9/DA/CX/D7/D8 /B4/C6/C7/CA/BW/B5 /C3 /BC /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5 /C3 /BC/C5/BT/CB/CB /C3 /BC/C5/BT/CB/CB/C3 /BC/C5/BT/CB/CB /C3 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BJ. /BI/BD/BG± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BG/BL/BJ. /BH/BK/BF± /BC. /BC/BC/BH± /BC. /BC/BE/BC /BF/BH/CZ /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BU /C3/C4/C7/BX /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BG/BL/BJ. /BI/BE/BH± /BC. /BC/BC/BD± /BC. /BC/BF/BD /BI/BH/BH/CZ /C4/BT/C1 /BC/BE /C6/BT/BG/BK /C3 /BC/C4 /CQ/CT /CP /D1/BG/BL/BJ. /BI/BI/BD± /BC. /BC/BF/BF /BF/BJ/BD/BF /BU/BT/CA/C3 /C7 /CE /BK/BJ /BU /BV/C5/BW /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB/BG/BL/BJ. /BJ/BG/BE± /BC. /BC/BK/BH /BJ/BK/BC /BU/BT/CA/C3 /C7 /CE /BK/BH /BU /BV/C5/BW /CT /B7/CT−→ /C3 /BC/C4 /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BL/BJ. /BG/BG± /BC. /BH/BC /BY/C1/CC/BV/C0 /BI/BJ /C7/CB/C8/C3/BG/BL/BK. /BL± /BC. /BH /BG/BH/BC/BC /BU/BT/C4 /CC /BT /CH /BI/BI /C0/BU/BV /C3 /BC/CU/D6/D3/D1 /D4/D4/BG/BL/BJ. /BG/BG± /BC. /BF/BF /BE/BE/BE/BF /C3/C1/C5 /BI/BH /BU /C0/BU/BV /C3 /BC/CU/D6/D3/D1 /D4/D4/BG/BL/BK. /BD± /BC. /BG /BV/C0/CA/C1/CB/CC/BX/C6/CB/BA/BA/BA /BI/BG /C7/CB/C8/C3WEIGHTED AVERAGE 497.614 ±0.022 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BARKOV 85B CMD 2.3BARKOV 87B CMD 2.0LAI 02 NA48 0.1AMBROSINO 07B KLOE 2.2χ2 6.7 (Confidence Level = 0.083) 497.5 497.6 497.7 497.8 497.9 498/C3 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/C3 /BC− /D1/C3± /D1/C3 /BC− /D1/C3± /D1/C3 /BC− /D1/C3± /D1/C3 /BC− /D1/C3±/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BL/BF/BJ± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BF. /BL/BF/BJ± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BF. /BL/BF/BJ± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC /BF. /BL/BF/BJ± /BC. /BC/BE/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BL/BH± /BC. /BE/BD /BG/BD/BJ /C0/C1/C4/C4 /BI/BK /BU /BW/BU/BV /B7 /C3 /B7/CS→ /C3 /BC/D4/D4/BF. /BL/BC± /BC. /BE/BH /BL /BU/CD/CA/C6/CB/CC/BX/C1/C6 /BI/BH /C0/BU/BV −/BF. /BJ/BD± /BC. /BF/BH /BJ /C3/C1/C5 /BI/BH /BU /C0/BU/BV − /C3−/D4→ /D2 /C3 /BC/BH. /BG± /BD. /BD /BV/CA/BT /CF/BY /C7/CA/BW /BH/BL /C0/BU/BV /B7/BF. /BL± /BC. /BI /CA/C7/CB/BX/C6/BY/BX/C4/BW /BH/BL /C0/BU/BV − /C3 /BC/C5/BX/BT/C6 /CB/C9/CD/BT/CA/BX /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /C3 /BC/C5/BX/BT/C6 /CB/C9/CD/BT/CA/BX /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/C3 /BC/C5/BX/BT/C6 /CB/C9/CD/BT/CA/BX /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /C3 /BC/C5/BX/BT/C6 /CB/C9/CD/BT/CA/BX /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CE /BT/C4/CD/BX /B4/CU/D1 /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ/BJ± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BJ/BJ± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BJ/BJ± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BJ/BJ± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BJ/BJ± /BC. /BC/BC/BJ± /BC. /BC/BD/BD /BH/BC/BF/BJ /BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /C3/CC/BX/CE /C3 /BC/C4→π /B7π−/CT /B7/CT− − /BC. /BC/BL/BC± /BC. /BC/BE/BD /C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK /C3 /BC/C4→π /B7π−/CT /B7/CT− − /BC. /BC/BH/BG± /BC. /BC/BE/BI /C5/C7/C4/CI/C7/C6 /BJ/BK /C3/CB /D6/CT/CV/CT/D2/BA /CQ /DD /CT/D0/CT/CR/D8/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK/BJ± /BC. /BC/BG/BI /BU/C4/BT /CC/C6/C1/C3 /BJ/BL /CE/C5/BW /B7 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/CP/B9/D8/CX/D3/D2/D7 − /BC. /BC/BH/BC± /BC. /BD/BF/BC /BY /C7/BX/CC/C0 /BI/BL /BU /C3/CB /D6/CT/CV/CT/D2/BA /CQ /DD /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CC /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ /CC /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ/CC /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ /CC /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ/CC/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT/CC /BP /A0/B4 /C3 /BC→ /C3 /BC/B5− /A0/B4 /C3 /BC→ /C3 /BC/B5 /A0/B4 /C3 /BC→ /C3 /BC/B5 /B7/A0/B4 /C3 /BC→ /C3 /BC/B5 /D1/D9/D7/D8 /DA/CP/D2/CX/D7/CW /CX/CU/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CW/D3/D0/CS/D7/BA/BT/CB/CH/C5/C5/BX/CC/CA/CH /BT/CC /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT/CC /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ/BT/CB/CH/C5/C5/BX/CC/CA/CH /BT/CC /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT/CC /C1/C6 /C3 /BC/B9 /C3 /BC/C5/C1/CG/C1/C6/BZ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BI. /BI± /BD. /BF± /BD. /BC /BI. /BI± /BD. /BF± /BD. /BC/BI. /BI± /BD. /BF± /BD. /BC /BI. /BI± /BD. /BF± /BD. /BC/BI/BG/BC/CZ /BD/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BX /BV/C8/C4/CA/BD/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BX /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT/CC /BP/CJ /A0 /B4 /C3 /BC/D8 /BP/BC→ /CT /B7π−ν/D8 /BPτ /B5−/A0/B4 /C3 /BC/D8 /BP/BC→ /CT−π /B7 ν/D8 /BPτ /B5/CL/BB/CJ/A0/B4 /C3 /BC/D8 /BP/BC→ /CT /B7π−ν/D8 /BPτ /B5 /B7 /A0/B4 /C3 /BC/D8 /BP/BC→ /CT−π /B7 ν/D8 /BPτ /B5/CL/CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/B9/CZ /CP/D3/D2 /CT/CX/CV/CT/D2/D8/CX/D1/CT τ /BA /CC/CW/CT /CX/D2/CX/D8/CX/CP/D0 /D7/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/CZ /CP/D3/D2 /CX/D7 /D8/CP/CV/CV/CT/CS /CQ /DD /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /CP/CR/CR/D3/D1/D4/CP/D2/DD/CX/D2/CV /CR/CW/CP /D6/CV/CT/CS /CZ /CP/D3/D2 /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2/D7 /D4 /D4→/C3−π /B7/C3 /BC/CP/D2/CS /D4 /D4→ /C3 /B7π− /C3 /BC/BA /CC/CW/CT /D7/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /CP/D8 /D8/CW/CT /D8/CX/D1/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /CX/D7 /D8/CP/CV/CV/CT/CS /CQ /DD/D8/CW/CT /D0/CT/D4/D8/D3/D2 /CR/CW/CP /D6/CV/CT/BA /CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT /D3/CU /BT/CC /D3/DA/CT/D6 /D8/CW/CT /CX/D2/D8/CT/D6/DA/CP/D0 /BD τ/D7< τ< /BE/BCτ/D7 /BA /BY /D6/D3/D1 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /D3/CU /BT/CC /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BC/BD /BU /B8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2/D8/CW/CT /CTπν /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/B8 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D7 /A1 /CB /BP/A1 /CB /CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/B4/CU/D3 /D6 /CX/D8/D7 /CS/CT/AC/D2/CX/D8/CX/D3/D2/B8 /D7/CT/CT /CA/CT/DA/CX/CT/DB /CQ /CT/D0/D3 /DB/B5 /BG/CA/CT/B4 /epsilon1 /B5/BP/B4 /BI . /BE± /BD. /BG± /BD. /BC/B5× /BD/BC− /BF/BA CPT INVARIANCE TESTS IN NEUTRAL KAON DECAY Written November 2007 by M. Antonelli (LNF-INFN, Frascati) and G. D’Ambrosio (INFN Sezione di Napoli). CPT theorem is based on three assumptions: quantum ﬁeld theory, locality, and Lorentz invariance, and thus it isa fundamental probe of our basic understanding of particlephysics. Strangeness oscillation in K 0− K0system, described by the equation id dt/bracketleftbiggK0 K0/bracketrightbigg =[M−iΓ/2]/bracketleftbiggK0 K0/bracketrightbigg , /BJ/BE/BE /BJ/BE/BE/BJ/BE/BE /BJ/BE/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC where Mand Γ are hermitian matrices (see PDG review [1], references [2,3], and KLOE paper [4] for notations and previous literature), allows a very accurate test of CPT symmetry; indeed since CPT requires M11=M22and Γ 11=Γ22,t h em a s s and width eigenstates, KS,L,h a v ea CPT-violating piece, δ,i n addition to the usual CPT-conserving parameter /epsilon1: KS,L=1 /radicalBig 2/parenleftbig 1+|/epsilon1S,L|2/parenrightbig/bracketleftBig/parenleftbig 1+/epsilon1S,L/parenrightbig K0+/parenleftbig 1−/epsilon1S,L/parenrightbig K0/bracketrightBig /epsilon1S,L=−i/Ifractur(M12)−1 2/Ifractur(Γ12)∓1 2/bracketleftbigg M11−M22−i 2(Γ11−Γ22)/bracketrightbigg mL−mS+i(ΓS−ΓL)/2 ≡/epsilon1±δ. (1) Using the phase convention /Ifractur(Γ12) = 0, we determine the phase of /epsilon1to beϕSW≡arctan2(mL−mS) ΓS−ΓL. Imposing unitarity to an arbitrary combination of K0and K0wave functions, we obtain the Bell-Steinberger relation [5] connecting CPand CPT violation in the mass matrix to CPandCPT violation in the decay; in fact, neglecting O(/epsilon1) corrections to the coeﬃcient of the CPT-violating parameter, δ, we can write [4] /bracketleftBigΓS+ΓL ΓS−ΓL+itanφSW/bracketrightBig/bracketleftBig/Rfractur(/epsilon1) 1+|/epsilon1|2−i/Ifractur(δ)/bracketrightBig = 1 ΓS−ΓL/summationdisplay fAL(f)A∗ S(f), (2) where AL,S(f)≡A(KL,S→f). We stress that this relation is phase-convention-independent. The advantage of the neutralkaon system is that only a few decay modes give signiﬁcantcontributions to the r.h.s. in Eq. (2); in fact, deﬁning for thehadronic modes α i≡1 ΓS/angbracketleftAL(i)A∗ S(i)/angbracketright=ηiB(KS→i), i=π0π0,π+π−(γ),3π0,π0π+π−(γ), (3) the recent data from CPLEAR, KLOE, KTeV, and NA48 have led to the following determinations (the analysis described inRef. 4 has been updated by using the recent measurements ofK Lbranching ratios from KTeV [6] and NA48 [7,8]) απ+π−=/parenleftBig (1.112±0.013) + i(1.061±0.014)/parenrightBig ×10−3, απ0π0=/parenleftBig (0.493±0.007) + i(0.471±0.007)/parenrightBig ×10−3, απ+π−π0=/parenleftBig (0±2) +i(0±2)/parenrightBig ×10−6, |απ0π0π0|<7×10−6at 95% CL . (4) The semileptonic contribution to the right-handed side of Eq. (2) requires the determination of several observables: we deﬁne [2,3] A(K0→π−l+ν)=A0(1−y), A(K0→π+l−ν)=A∗ 0(1 +y∗)(x+−x−)∗, A( K0→π+l−ν)=A∗ 0(1 +y∗), A( K0→π−l+ν)=A0(1−y)(x++x−), (5)where x+(x−) describes the violation of the ∆S=∆Q rule in CPT-conserving (violating) decay amplitudes, and y parametrizes CPT violation for ∆S=∆Qtransitions. Tak- ing advantage of their tagged K0( K0) beams, CPLEAR has measured /Ifractur(x+),/Rfractur(x−),/Ifractur(δ), and /Rfractur(δ) [10]. These deter- minations have been improved in Ref. 4 by including the information AS−AL=4 [/Rfractur(δ)+/Rfractur(x−)], where AL,Sare the KLandKSsemileptonic charge asymmetries, respectively, from the PDG [11] and KLOE [12]. Here we are also including theT-violating asymmetry measurement from CPLEAR [13]. Table 1: Values, errors, and correlation co- eﬃcients for /Rfractur(δ),/Ifractur(δ),/Rfractur(x −),/Ifractur(x+),and AS+ALobtained from a combined ﬁt, includ- ing KLOE [4] and CPLEAR [13]. value Correlations coeﬃcients /Rfractur(δ)( 3 .0±2.3)×10−41 /Ifractur(δ)( −0.66±0.65)×10−2−0.21 1 /Rfractur(x−)( −0.30±0.21)×10−2−0.21−0.60 1 /Ifractur(x+)( 0 .02±0.22)×10−2−0.38−0.14 0.47 1 AS+AL(−0.40±0.83)×10−2−0.10−0.63 0.99 0.43 1 The value AS+ALin Table 1 can be directely included in the semileptonic contributions to the Bell Steinberger relations in Eq. (2) /summationdisplay π/lscriptν/angbracketleftAL(π/lscriptν)A∗ S(π/lscriptν)/angbracketright =2 Γ ( KL→π/lscriptν)/parenleftBig (/Rfractur(/epsilon1)−/Rfractur(y)−i(/Ifractur(x+)+/Ifractur(δ))/parenrightBig =2 Γ ( KL→π/lscriptν)/parenleftBig (AS+AL)/4−i(/Ifractur(x+)+/Ifractur(δ))/parenrightBig .(6) Deﬁning απ/lscriptν≡1 ΓS/summationdisplay π/lscriptν/angbracketleftAL(π/lscriptν)A∗ S(π/lscriptν)/angbracketright+2iτKS τKLB(KL→π/lscriptν)/Ifractur(δ), (7) we ﬁnd: απ/lscriptν=/parenleftBig (−0.2±0.5) +i(0.1±0.5)/parenrightBig ×10−5. Inserting the values of the αparameters into Eq. (2), we ﬁnd /Rfractur(/epsilon1) = (161 .2±0.6)×10−5, /Ifractur(δ)=(−0.6±1.9)×10−5. (8) The complete information on Eq. (8) is given in Table 2. /BJ/BE/BF /BJ/BE/BF/BJ/BE/BF /BJ/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC Table 2: Summary of results: values, errors, and correlation coeﬃcients for /Rfractur(/epsilon1),/Ifractur(δ),/Rfractur(δ), and/Rfractur(x−). value Correlations coeﬃcients /Rfractur(/epsilon1) (161 .2±0.6)×10−5+1 /Ifractur(δ)( −0.6±1.9)×10−5+0.26 1 /Rfractur(δ)( 2 .5±2.3)×10−4+0.08−0.09 1 /Rfractur(x−)(−4.2±1.7)×10−3+0.13 0 .17−0.43 1 -0.500.5 0.155 0.16 0.16595% CL 68% CL Re(ε) [10-2]Im(δ) [10-4] -10010 -10 0 1095% CL 68% CL ∆M [10-18 GeV]∆Γ [10-18GeV] Figure 1: Top: allowed region at 68% and 95% C.L. in the /Rfractur(/epsilon1),/Ifractur(δ) plane. Bottom: allowed region at 68% and 95% C.L. in the ∆M, ∆ Γ plane. Now the agreement with CPT conservation, /Ifractur(δ)=/Rfractur(δ)= /Rfractur(x−) = 0, is at 30% C.L. The allowed region in the /Rfractur(/epsilon1)−/Ifractur(δ) plane at 68% CL and 95% C.L. is shown in the top panel of Fig. 1. The process giving the largest contribution to the size of the allowed region is KL→π+π−, through the uncertainty on φ+−.The limits on /Ifractur(δ)a n d /Rfractur(δ) can be used to constrain the K0− K0mass and width diﬀerence δ=i(mK0−m K0)+1 2(ΓK0−Γ K0) ΓS−ΓLcosφSWeiφSW[1 +O(/epsilon1)]. The allowed region in the ∆M=(mK0−m K0),∆Γ= (ΓK0−Γ K0) plane is shown in the bottom panel of Fig. 1. As a result, we improve on the previous limits (see for instance, P.B l o c hi nR e f .1 1 )a n di nt h el i m i tΓ K0−Γ K0=0w eo b t a i n −5.1×10−19GeV<mK0−m K0<5.1×10−19GeV at 95 % C .L. References 1. See the “ CPViolation in Meson Decays,” in this Review . 2. L. Maiani, “ CPAndCPT Violation In Neutral Kaon Decays,” L. Maiani, G. Pancheri, and N. Paver, The Second Daphne Physics Handbook ,V o l .1 ,2 . 3. G. D’Ambrosio, G. Isidori, and A. Pugliese, “ CPand CPT mesurements at DA ΦNE,” L. Maiani, G. Pancheri, and N. Paver, The Second Daphne Physics Handbook , Vol. 1, 2. 4. F. Ambrosino et al., [KLOE Collaboration], JHEP 0612, 011 (2006) [ arXiv:hep-ex/0610034 ]. 5. J. S. Bell and J. Steinberger, In Wolfenstein, L. (ed.): CP violation, 42-57. (In Oxford International Symposium Conference on Elementary Particles , September 1965, 195- 208, 221-222). (See Book Index). 6. T. Alexopoulos et al., [KTeV Collaboration], Phys. Rev. D70, 092006 (1998). 7. A. Lai et al., [NA48 Collaboration], Phys. Lett. B645 ,2 6 (2007);A. Lai et al., [NA48 Collaboration], Phys. Lett. B602 ,4 1 (2004). 8. We thank G. Isidori and M. Palutan for their contribution to the original analyisis [4] performed with KLOE data. 9. A. Angelopoulos et al., [CPLEAR Collaboration], Phys. Reports 374, 165 (2003). 10. A. Angelopoulos et al., [CPLEAR Collaboration], Phys. Lett.B444 , 52 (1998). 11. W. M. Yao et al., [Particle Data Group], J. Phys. G33,1 (2006). 12. F. Ambrosino et al., [KLOE Collaboration], Phys. Lett. B636 , 173 (2006) [ arXiv:hep-ex/0601026 ]. 13. P. Bloch, M. Fidecaro, private communication of the data in a ﬁner binning format; A. Angelopoulos et al., [CPLEAR Collaboration], Phys. Lett. B444 , 43 (1998). /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CA/CT/B4/epsilon1 /B5 /CA/CT/B4/epsilon1 /B5/CA/CT/B4/epsilon1 /B5 /CA/CT/B4/epsilon1 /B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD. /BH/BL/BI± /BC. /BC/BD/BF /BD. /BH/BL/BI± /BC. /BC/BD/BF/BD. /BH/BL/BI± /BC. /BC/BD/BF /BD. /BH/BL/BI± /BC. /BC/BD/BF /BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI/BI/BG± /BC. /BC/BD/BC /BF/C4/BT/C1 /BC/BH /BT /C6/BT/BG/BK/BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /D9/D7/CT/D7 /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ 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/CT/D0/D3 /DB /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /DA/CP/D0/CX/CS/CX/D8 /DD /D3/CU /D8/CW/CT /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CB/CT/CT /CP/D0/D7/D3 /CC/C0/C7/C5/CB/C7/C6 /BL/BH /CU/D3 /D6/CP /D8 /CT /D7 /D8 /D3 /CU /BV/C8/CC /B9/D7/DD/D1/D1/CT/D8/D6/DD /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D2 /C3 /BC/CS/CT/CR/CP /DD/D7 /D9/D7/CX/D2/CV /D8/CW/CT /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /D6/CT/D0/CP/D8/CX/D3/D2/BA/CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY δ /CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY δ/CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY δ /CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY δ/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DA/CX/D3/D0/CP/D8/CT/D7 /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BE. /BJ /BE. /BF± /BE. /BJ/BE. /BF± /BE. /BJ /BE. /BF± /BE. /BJ /BG/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG± /BE. /BK /BH/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BU /CA/CE/CD/BX/BE. /BL± /BE. /BI± /BC. /BI /BD/BA/BF/C5 /BI/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BY /BV/C8/C4/CA/BD/BK/BC± /BE/BC/BC /BI/BG/BK/BD /BJ/BW/BX/C5/C1/BW/C7 /CE /BL/BH /C3/lscript /BF /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7/BG/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /D9/D7/CT/D7 /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BM/BU/B4 /C3 /BC/C4→π /B7π−/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BY /B8/BU /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BU /B8/D8 /CW /CT/C3 /BC/CB /B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /B8 /CP/D2/CS /C3 /BC/B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D6/CT/D7/D9/D0/D8/D7/CX/D2 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /BA /BH/BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BU /CP/D7/D7/D9/D1/CT/D7 /D3/D2/D0/DD /D9/D2/CX/D8/CP /D6/CX/D8 /DD /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/D7 /BV/C8/C4/BX/BT/CA /CP/D2/CS /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7/BA/BI/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /D9/D7/CT /A1 /CB /BP/A1 /C9 /BA/C1 /CU/A1 /CB /BP/A1 /C9 /CX/D7 /D2/D3/D8 /CP/D7/D7/D9/D1/CT/CS/B8 /D8/CW/CT/DD /AC/D2/CS /CA/CT δ /BP/B4/BF. /BC±/BF. /BF± /BC. /BI/B5× /BD/BC− /BG/BA/BJ/BW/BX/C5/C1/BW/C7 /CE/BL/BH /D6/CT/CP/D2/CP/D0/DD/DE/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /C0/BT/CA/CC /BJ/BF /CP/D2/CS /C6/C1/BX/BU/BX/CA/BZ/BT/C4/C4 /BJ/BG/BA/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY δ /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY δ/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY δ /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY δ/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DA/CX/D3/D0/CP/D8/CT/D7 /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG± /BE. /BD /BC. /BG± /BE. /BD/BC. /BG± /BE. /BD /BC. /BG± /BE. /BD /BK/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE± /BE. /BC /BL/C4/BT/C1 /BC/BH /BT /C6/BT/BG/BK/BE. /BG± /BH. /BC /BD/BC/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BU /CA/CE/CD/BX − /BL/BC± /BE/BL/BC± /BD/BC/BC /BD/BA/BF/C5 /BD/BD/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BY /BV/C8/C4/CA/BE/BD/BC/BC ± /BF/BJ/BC/BC /BI/BG/BK/BD /BD/BE/BW/BX/C5/C1/BW/C7 /CE /BL/BH /C3/lscript /BF /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7/BK/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /D9/D7/CT/D7 /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BM/BU/B4 /C3 /BC/C4→π /B7π−/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BY /B8/BU /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BU /B8/D8 /CW /CT/C3 /BC/CB /B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /B8 /CP/D2/CS /C3 /BC/B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D6/CT/D7/D9/D0/D8/D7/CX/D2 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /BA /BL/C4/BT/C1 /BC/BH /BT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D8/CW/D6/D3/D9/CV/CW /D9/D2/CX/D8/CP /D6/CX/D8 /DD /B4/BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /D6/CT/D0/CP/D8/CX/D3/D2/D7/B5/B8 /CX/D1/D4 /D6/D3/DA/CX/D2/CV/CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU η/BC/BC/BC /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D3/D8/CW/CT/D6 /CS/CP/D8/CP /CU/D6/D3/D1 /C8/BW/BZ /BC/BG /CP/D2/CS /BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BU /BA/BD/BC/BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BU /CP/D7/D7/D9/D1/CT/D7 /D3/D2/D0/DD /D9/D2/CX/D8/CP /D6/CX/D8 /DD /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/D7 /BV/C8/C4/BX/BT/CA /CP/D2/CS /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7/BA/BD/BD/C1/CU /A1 /CB /BP/A1 /C9 /CX/D7 /D2/D3/D8 /CP/D7/D7/D9/D1/CT/CS/B8 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /AC/D2/CS/D7 /C1/D1 δ /BP/B4− /BD/BH± /BE/BF± /BF/B5× /BD/BC− /BF/BA/BD/BE/BW/BX/C5/C1/BW/C7 /CE/BL/BH /D6/CT/CP/D2/CP/D0/DD/DE/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /C0/BT/CA/CC /BJ/BF /CP/D2/CS /C6/C1/BX/BU/BX/CA/BZ/BT/C4/C4 /BJ/BG/BA/CA/CT/B4/DD/B5 /CA/CT/B4/DD/B5/CA/CT/B4/DD/B5 /CA/CT/B4/DD/B5/BT /D2/D3/D2/B9/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DB /D3/D9/D0/CS /DA/CX/D3/D0/CP/D8/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2 /A1 /CB /BP/A1 /C9 /CP/D1/D4/D0/CX/D8/D9/CS/CT/BA /CA/CT/B4/DD/B5 /CX/D7 /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /C3e /BF /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BM/CA/CT/B4/DD/B5 /BP /CA/CT/parenleftBigA /B4 /C3 /BC→ /CT−π /B7 ν/CT /B5∗−A /B4 /C3 /BC→ /CT /B7π−ν/CT /B5 A /B4 /C3 /BC→ /CT−π /B7 ν/CT /B5∗/B7A /B4 /C3 /BC→ /CT /B7π−ν/CT /B5/parenrightBig/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BG± /BE. /BH /BC. /BG± /BE. /BH/BC. /BG± /BE. /BH /BC. /BG± /BE. /BH/BD/BF/CZ /BD/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF± /BF. /BD /BD/BG/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BU /BV/C8/C4/CA/BD/BF/CC/CW/CT/DD /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BC/BG /CU/D3 /D6 /D8/CW/CT /C3 /BC/C4 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /C8/BW/BZ /BC/BG /B4 /BV/C8/D6/CT/DA/CX/CT/DB/B8 /BV/C8/CC /C6/C7/CC /BT/CB/CB/CD/C5/BX/BW/B5 /CU/D3 /D6/CA /CT /B4/epsilon1 /B5/BA/BD/BG/BV/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CQ /DD /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /B4/D3 /D6 /D9/D2/CX/D8/CP /D6/CX/D8 /DD/B5 /D6/CT/D0/CP/D8/CX/D3/D2/BA/CA/CT/B4/DC− /B5 /CA/CT/B4/DC− /B5/CA/CT/B4/DC− /B5 /CA/CT/B4/DC− /B5/BT /D2/D3/D2/B9/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DB /D3/D9/D0/CS /DA/CX/D3/D0/CP/D8/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2 /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /DB/CX/D8/CW /A1 /CB/negationslash/BP /A1 /C9 /BA/DC− /B8 /D9/D7/CT/CS /CW/CT/D6/CT /D8/D3 /CS/CT/AC/D2/CT /CA/CT/B4/DC− /B5/B8 /CP/D2/CS /DC/B7 /B8 /D9/D7/CT/CS /CQ /CT/D0/D3 /DB /CX/D2 /D8/CW/CT /A1 /CB /BP/A1 /C9 /D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT/D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /C3/CT /BF /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BM/DC± /BP /BD /BE/parenleftBigA /B4 /C3 /BC→π−/CT /B7ν/CT /B5 A /B4 /C3 /BC→π−/CT /B7ν/CT /B5±A /B4 /C3 /BC→π /B7/CT− ν/CT /B5∗ A /B4 /C3 /BC→π /B7/CT− ν/CT /B5∗/parenrightBig/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE. /BL± /BE. /BC − /BE. /BL± /BE. /BC − /BE. /BL± /BE. /BC − /BE. /BL± /BE. /BC /BD/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BK± /BE. /BH /BD/BF/CZ /BD/BI/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX − /BC. /BH± /BF. /BC /BD/BJ/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BU /BV/C8/C4/CA /CB/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /D8/CP/CV/CV/CT/CS/BE± /BD/BF± /BF /BI/BH/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BY /BV/C8/C4/CA /CB/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /D8/CP/CV/CV/CT/CS /BD/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C0 /D9/D7/CT/D7 /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BM/BU/B4 /C3 /BC/C4→π /B7π−/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BY /B8/BU /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BU /B8/D8 /CW /CT/C3 /BC/CB /B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /B8 /CP/D2/CS /C3 /BC/B9/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D6/CT/D7/D9/D0/D8/D7/CX/D2 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /BA /BD/BI/CD/D7/CT/D7 /C8/BW/BZ /BC/BG /CU/D3 /D6 /D8/CW/CT /C3 /BC/C4 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /CA/CT/B4δ /B5 /CU/D6/D3/D1 /BV/C8/C4/BX/BT/CA/B8/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BY /BA/BD/BJ/BV/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CQ /DD /BU/CT/D0/D0/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /B4/D3 /D6 /D9/D2/CX/D8/CP /D6/CX/D8 /DD/B5 /D6/CT/D0/CP/D8/CX/D3/D2/BA /vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT/vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT/vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT/vextendsingle/vextendsingle/D1/C3 /BC− /D1 /C3 /BC/vextendsingle/vextendsingle/BB /D1/CP/DA/CT/D6/CP/CV/CT/BT/D8 /CT /D7 /D8 /D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /CK/C7/D9/D6 /BX/DA/CP/D0/D9/CP/D8/CX/D3/D2Ꜽ /CX/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CK/CC /CT/D7/D8/D7 /D3/CU/BV/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /C4/CP /DB/D7Ꜽ /D7/CT/CR/D8/CX/D3/D2/BA /C1/D8 /CP/D7/D7/D9/D1/CT/D7 /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD/CP /D2 /CS/D2/CT/CV/D0/CT/CR/D8/D7 /D7/D3/D1/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7 /D3/D8/CW/CT/D6 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/D0/CP/D8/CT/D6/D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BK/C0/C1/C4/C4 /BI/BK /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT /B4/BC . /BK/BI/BH± /BC. /BC/BC/BL/B5/CQ /CT/CR/CP/D9/D7/CT /D3/CU /CP /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D7/CW/CX/CU/D8 /CS/D9/CT /D8/D3 η/B7− /BA /CB/C3/C2/BX/BZ/BZ/BX/CB/CC /BT/BW /BJ/BE /CP/D2/CS /C0/C1/C4/C4 /BI/BK /CV/CX/DA/CT/CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D7 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CT/D2/CR/D3/D9/D2/D8/CT/D6/CT/CS /CX/D2 /D8/CW/CX/D7 /D8 /DD/D4 /CT /D3/CU /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /BC/CB /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3 /BC/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /BC/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/A0/BDπ /BCπ /BC/B4/BF/BC. /BI/BL± /BC. /BC/BH/B5 /B1/A0/BEπ /B7π−/B4/BI/BL. /BE/BC± /BC. /BC/BH/B5 /B1/A0/BFπ /B7π−π /BC/B4 /BF. /BH /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BJ/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/A0/BGπ /B7π−γ /CJ /CP/B8/CQ /CL /B4 /BD. /BJ/BL± /BC. /BC/BH/B5× /BD/BC− /BF/A0/BHπ /B7π−/CT /B7/CT−/B4 /BG. /BI/BL± /BC. /BF/BC/B5× /BD/BC− /BH/A0/BIπ /BCγγ /CJ /CQ /CL /B4 /BG. /BL± /BD. /BK /B5× /BD/BC− /BK/A0/BJγγ /B4 /BE. /BJ/BD± /BC. /BC/BI/B5× /BD/BC− /BI/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7/A0/BKπ±/CT∓ν/CT /CJ /CR /CL /B4 /BJ. /BC/BG± /BC. /BC/BK/B5× /BD/BC− /BG/A0/BLπ±µ∓νµ /CJ /CR/B8/CS /CL /B4 /BG. /BI/BL± /BC. /BC/BH/B5× /BD/BC− /BG/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5/CP /D2 /CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5/CP /D2 /CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/A0/BD/BC /BFπ /BC/BV/C8 < /BD. /BE × /BD/BC− /BJ/BL/BC/B1/A0/BD/BDµ /B7µ−/CB/BD < /BF. /BE × /BD/BC− /BJ/BL/BC/B1/A0/BD/BE /CT /B7/CT−/CB/BD < /BD. /BG × /BD/BC− /BJ/BL/BC/B1/A0/BD/BFπ /BC/CT /B7/CT−/CB/BD /CJ /CQ /CL /B4 /BF. /BC /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL/A0/BD/BGπ /BCµ /B7µ−/CB/BD /B4 /BE. /BL /B7/BD. /BH − /BD. /BE /B5× /BD/BC− /BL /CJ /CP /CL /C5/D3/D7/D8 /D3/CU /D8/CW/CX/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/B8 /D8/CW/CT /D0/D3 /DB/B9/D1/D3/D1/CT/D2/D8/D9/D1 γ /D4/CP /D6/D8/B8 /CX/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /D8/CW/CT /D4/CP /D6/CT/D2/D8 /D1/D3 /CS/CT /D0/CX/D7/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 γ /B3/D7/BA/CJ /CQ /CL /CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA/CJ /CR /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CS /CL /C6/D3/D8 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CP/D7 /BC/BA/BI/BI/BI · /BU/B4π±/CT∓ν/CT /B5/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BH /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BC/BA/BD /CU/D3 /D6 /BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BD/BC/BC/DC/BK − /BI /BF/DC/BL − /BI /BF /BD/BC/BC /DC/BD /DC/BE /DC/BK /C3 /BC/CB /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB /C3 /BC/CB /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB/C3 /BC/CB /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB /C3 /BC/CB /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BK /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BK /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BK /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BK/CE /BT/C4/CD/BX /B4/BD/BC /BI/D7− /BD/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BD± /BD. /BI /BJ/BH /BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV/C5/BW/BE /CC /CP/CV/CV/CT/CS /C3 /BC/CB /D9/D7/CX/D2/CV φ→ /C3 /BC/C4 /C3 /BC/CB/BJ. /BH/BC± /BC. /BC/BK /BD/BC/C8/BW/BZ /BL/BK/D7/CT/CT/D2 /BU/CD/CA/BZ/CD/C6 /BJ/BE /C0/BU/BV /C3 /B7/D4→ /C3 /BC/D4π /B7/BL. /BF± /BE. /BH /BT /CD/BU/BX/CA/CC /BI/BH /C0/C4/BU/BV /A1/CB/BP/A1/C9/B8 /BV/C8 /CR/D3/D2/D7/BA /D2/D3/D8 /CP/D7/B9/D7/D9/D1/CT/CS/BL/BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /CX/D7 /CU/D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /BU/B4 /C3 /BC/CB→π /CTν/CT /B5/BP /B4/BJ. /BE± /BD. /BG/B5×/BD/BC− /BG/CP/D2/CSτ/C3 /BC/CB /BP/B4 /BC. /BK/BL/BF/BG± /BC. /BC/BC/BC/BK/B5× /BD/BC− /BD/BC/D7/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D1/CT/CP/D7/D9/D6/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3/BA/BD/BC/C8 /BW /BZ/BL /BK/CU /D6 /D3 /D1 /C3 /BC/C4 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /A1 /CB /BP/A1 /C9 /CX/D2 /C3 /BC/CS/CT/CR/CP /DD /D7/D3 /D8/CW/CP/D8 /A0/B4 /C3 /BC/CB→ π±/CT∓ν/CT /B5/BP /A0/B4 /C3 /BC/C4→π±/CT∓ν/CT /B5/BA/A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BL /A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BL /A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BL /A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/BD/BC /BI/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BE/BH± /BC. /BC/BJ /BD/BD/C8/BW/BZ /BL/BK/BD/BD/C8 /BW /BZ/BL /BK/CU /D6 /D3 /D1 /C3 /BC/C4 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /A1 /CB /BP/A1 /C9 /CX/D2 /C3 /BC/CS/CT/CR/CP /DD /D7/D3 /D8/CW/CP/D8 /A0/B4 /C3 /BC/CB→ π±µ∓νµ /B5/BP /A0/B4 /C3 /BC/C4→π±µ∓νµ /B5/BA /C3 /BC/CB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3 /BC/CB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3 /BC/CB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3 /BC/CB /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BF/BC/BI/BL± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BC/BI/BL± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BC/BI/BL± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BC/BI/BL± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BF/BH± /BC. /BC/BD/BG /BD/BC/BI/BI /BU/CA/C7 /CF/C6 /BI/BF /C0/C4/BU/BV/BC. /BE/BK/BK± /BC. /BC/BE/BD /BD/BL/BK /BV/C0/CA/BX/CC/C1/BX/C6 /BI/BF /C0/C4/BU/BV/BC. /BF/BC± /BC. /BC/BF/BH /BU/CA/C7 /CF/C6 /BI/BD /C0/C4/BU/BV/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BL/BE/BC± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BI/BL/BE/BC± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BI/BL/BE/BC± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BI/BL/BE/BC± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BJ/BC± /BC. /BC/BD/BC /BF/BG/BG/BJ /BW/C7 /CH/C4/BX /BI/BL /C0/BU/BV π−/D4→ /A3/C3 /BC/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BE. /BE/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BE. /BE/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BE. /BE/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BE. /BE/BH/BG/BL± /BC. /BC/BC/BH/BG /BE. /BE/BH/BG/BL± /BC. /BC/BC/BH/BG/BE. /BE/BH/BG/BL± /BC. /BC/BC/BH/BG /BE. /BE/BH/BG/BL± /BC. /BC/BC/BH/BG /BD/BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BV /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BE/BH/BH/BH± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BH/BG /BD/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BV /C3/C4/C7/BX/BE. /BE/BF/BI± /BC. /BC/BC/BF± /BC. /BC/BD/BH /BJ/BI/BI/CZ /BD/BF/BT/C4/C7/C1/CB/C1/C7 /BC/BE /BU /C3/C4/C7/BX/BE. /BD/BD± /BC. /BC/BL /BD/BF/BD/BH /BX/CE/BX/CA/C0/BT/CA/CC /BJ/BI /CF/C1/CA/BX π−/D4→ /A3/C3 /BC/BE. /BD/BI/BL± /BC. /BC/BL/BG /BD/BI/CZ /BV/C7 /CF/BX/C4/C4 /BJ/BG /C7/CB/C8/C3 π−/D4→ /A3/C3 /BC/BE. /BD/BI± /BC. /BC/BK /BG/BJ/BL/BL /C0/C1/C4/C4 /BJ/BF /BW/BU/BV /C3 /B7/CS→ /C3 /BC/D4/D4/BE. /BE/BE± /BC. /BD/BC /BF/BC/BI/BK /BD/BG/BT/C4/C1/CC/CC/C1 /BJ/BE /C0/BU/BV /C3 /B7/D4→π /B7/D4/C3 /BC/BE. /BE/BE± /BC. /BC/BK /BI/BF/BK/BC /C5/C7/CA/CB/BX /BJ/BE /BU /BW/BU/BV /C3 /B7/D2→ /C3 /BC/D4 /BJ/BE/BI /BJ/BE/BI/BJ/BE/BI /BJ/BE/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/CB /BE. /BD/BC± /BC. /BD/BD /BJ/BC/BD /BD/BH/C6/BT /BZ/CH /BJ/BE /C0/C4/BU/BV /C3 /B7/D2→ /C3 /BC/D4/BE. /BE/BE± /BC. /BC/BL/BH /BI/BD/BH/BC /BD/BI/BU/BT/C4 /CC /BT /CH /BJ/BD /C0/BU/BV /C3/D4→ /C3 /BC/D2/CT/D9/D8/D6/CP/D0/D7/BE. /BE/BK/BE± /BC. /BC/BG/BF /BJ/BL/BG/BG /BD/BJ/C5/C7/BY/BY/BX/CC/CC /BJ/BC /C7/CB/C8/C3 /C3 /B7/D2→ /C3 /BC/D4/BE. /BD/BE± /BC. /BD/BJ /BE/BI/BJ /BD/BH/BU/C7/CI/C7/C3/C1 /BI/BL /C0/C4/BU/BV/BE. /BE/BK/BH± /BC. /BC/BH/BH /BF/BC/BD/BI /BD/BJ/BZ/C7/BU/BU/C1 /BI/BL /C7/CB/C8/C3 /C3 /B7/D2→ /C3 /BC/D4/BE. /BD/BC± /BC. /BC/BI /BF/BJ/BC/BC /C5/C7/CA/BY/C1/C6 /BI/BL /C0/C4/BU/BV /C3 /B7/D2→ /C3 /BC/D4/BD/BE/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CR/D3/D1/CQ/CX/D2/CT/D7 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BV /C3/C4/C7/BX /BE/BC/BC/BD/B9/BC/BE /CS/CP/D8/CP /DB/CX/D8/CW /BT/C4/C7/C1/CB/C1/C7 /BC/BE /BU /C3/C4/C7/BX/BE/BC/BC/BC /CS/CP/D8/CP/BA /C3 /BC/CB→π /B7π−/CU/D9/D0/D0/DD /CX/D2/CR/D0/D9/D7/CX/DA/CT/BA/BD/BF/C1/D2/CR/D0/D9/CS/CT/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7π /B7π−γ /BA/BD/BG/CC/CW/CT /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS /D5/D9/CP/D2/D8/CX/D8 /DD/CX /D7 /C3 /BC/CB→π /B7π−/slashbig/CP/D0/D0 /C3 /BC/BP/BC. /BF/BG/BH± /BC. /BC/BC/BH/BA/BD/BH/C6/BT /BZ/CH /BJ/BE /CX/D7 /CP /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /BU/C7/CI/C7/C3/C1 /BI/BL/BA/BD/BI/CC/CW/CT /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS /D5/D9/CP/D2/D8/CX/D8 /DD/CX /D7 /C3 /BC/CB→π /B7π−/slashbig/CP/D0/D0 /C3 /BC/BP/BC. /BF/BG/BH± /BC. /BC/BC/BH/BA/BD/BJ/C5/C7/BY/BY/BX/CC/CC /BJ/BC /CX/D7 /CP /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /BZ/C7/BU/BU/C1 /BI/BL/BA/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH /B7/BD. /BD − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH /B7/BD. /BD − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH /B7/BD. /BD − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH /B7/BD. /BD − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ /B7/BE. /BE − /BD. /BJ /B7/BD. /BJ − /BD. /BH /BD/BK/BU/BT /CC/C4/BX/CH /BC/BH /C6/BT/BG/BK/BE. /BH /B7/BD. /BF − /BD. /BC /B7/BC. /BH − /BC. /BI /BH/BC/BC/CZ /BD/BL/BT/BW/C4/BX/CA /BL/BJ /BU /BV/C8/C4/CA/BG. /BK /B7/BE. /BE − /BD. /BI± /BD. /BD /BE/BC/CI/C7/CD /BL/BI /BX/BI/BE/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BD /B7/BE. /BH − /BD. /BL /B7/BC. /BH − /BC. /BI /BE/BD/BT/BW/C4/BX/CA /BL/BI /BX /BV/C8/C4/CA /CB/D9/D4/BA /CQ /DD /BT/BW/C4/BX/CA /BL/BJ /BU/BF. /BL /B7/BH. /BG − /BD. /BK /B7/BC. /BL − /BC. /BJ /BE/BE/CC/C0/C7/C5/CB/C7/C6 /BL/BG /BX/BI/BE/BD /CB/D9/D4/BA /CQ /DD/CI /C7 /CD /BL /BI/BD/BK/BU/BT /CC/C4/BX/CH /BC/BH /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D1/CT/CP/D7/D9/D6/CX/D2/CV /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3/CB /B8 /C3/C4→ π /B7π−π /BC/BM /CA/CT/B4λ /B5/BP /BC . /BC/BF/BK± /BC. /BC/BC/BK± /BC. /BC/BC/BI /CP/D2/CS /C1/D1/B4 λ /B5/BP− /BC. /BC/BD/BF± /BC. /BC/BC/BH± /BC. /BC/BC/BG/BN/D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CT/AB/BA /CQ /CT/D8 /DB /CT/CT/D2 /CA/CT/B4 λ /B5 /CP/D2/CS /C1/D1/B4 λ /B5 /CX/D7 /BC/BA/BI/BI /B4/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD/B5/BA/BD/BL/BT/BW/C4/BX/CA /BL/BJ /BU /AC/D2/CS /D8/CW/CT /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CA/CT/B4 λ /B5/BP /B4 /BE /BK ± /BJ± /BF/B5× /BD/BC− /BF/B8/C1 /D1 /B4λ /B5/BP/B4− /BD/BC± /BK± /BE/B5× /BD/BC− /BF/BA /CC/CW/CT/DD /CT/D7/D8/CX/D1/CP/D8/CT /BU/B4 /C3 /BC/CB→π /B7π−π /BC/B5 /CU/D6/D3/D1 /CA/CT/B4 λ /B5 /CP/D2/CS /D8/CW/CT/C3 /BC/C4 /CS/CT/CR/CP /DD/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CB/CT/CT /CP/D0/D7/D3 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BV /BA/BE/BC/CI/C7/CD /BL/BI /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7/vextendsingle/vextendsingleρ/B7− /BC/vextendsingle/vextendsingle/BP/BC. /BC/BF/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BI± /BC. /BC/BC/BH /CP/D2/CS φρ/BP/B4− /BL± /BD/BK/B5◦/BA/BE/BD/BT/BW/C4/BX/CA /BL/BI /BX /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CA/CT/B4 λ /B5/BP/BC. /BC/BF/BI± /BC. /BC/BD/BC /B7/BC. /BC/BC/BE − /BC. /BC/BC/BF /CP/D2/CS /C1/D1/B4 λ /B5/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /DE/CT/D6/D3/BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DDλ /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CP/D7 ρ/B7− /BC /D9/D7/CT/CS /CX/D2 /D3/D8/CW/CT/D6/CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA/BE/BE/CC/C0/C7/C5/CB/C7/C6 /BL/BG /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/vextendsingle/vextendsingleρ/B7− /BC/vextendsingle/vextendsingle/BP/BC. /BC/BF/BH /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD± /BC. /BC/BC/BG /CP/D2/CS φρ /BP/B4− /BH/BL± /BG/BK/B5◦/DB/CW/CT/D6/CT/vextendsingle/vextendsingleρ/B7− /BC/vextendsingle/vextendsingle/CT /CXφρ/BP/BT /B4 /C3 /BC/CB→π /B7π−π /BC/B8/C1 /BP /BE/B5/BB/BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/BA /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 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/C6/BT/BG/BK /C3 /BC/B4 /C3 /BC/B5/B4/D8/B5→π /CTν/BJ. /BC/BH± /BC. /BC/BL /BD/BF/CZ /BF/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX /C6/D3/D8 /AC/D8/D8/CT/CS/BI. /BL/BD± /BC. /BF/BG± /BC. /BD/BH /BI/BE/BG /BF/BG/BT/C4/C7/C1/CB/C1/C7 /BC/BE /C3/C4/C7/BX /CC /CP/CV/CV/CT/CS /C3 /BC/CB /D9/D7/CX/D2/CV φ→ /C3 /BC/C4 /C3 /BC/CB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BE± /BD. /BG /BJ/BH /BT/C3/C0/C5/BX/CC/CB/C0/C1/C6 /BL/BL /BV/C5/BW/BE /CC /CP/CV/CV/CT/CS /C3 /BC/CB /D9/D7/CX/D2/CV φ→ /C3 /BC/C4 /C3 /BC/CB/BF/BE/CA/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CU/D6/D3/D1 /C3 /BC/B4 /C3 /BC/B5/B4/D8/B5→π /CTν /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /C8/BW/BZ /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /C3 /BC/C4→ π /CTν /B5/BP /BC. /BG/BC/BH/BF± /BC. /BC/BC/BD/BH/B8 τ/C4 /BP/B4 /BH. /BD/BD/BG± /BC. /BC/BE/BD/B5× /BD/BC− /BK/D7 /CP/D2/CS τ/CB /BP/B4 /BC. /BK/BL/BH/BK± /BC. /BC/BC/BC/BH/B5×/BD/BC− /BD/BC/D7/BA /BF/BF/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CX/D1/D4 /D3/D7/CX/D2/CV /A6/CX /BU/B4 /C3 /BC/CB→ /CX /B5 /BP /BD/B8 /DB/CW/CT/D6/CT /CX /D6/D9/D2/D7 /D3/DA/CT/D6 /CP/D0/D0 /D8/CW/CT /CU/D3/D9/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 π /B7π−/B8π /BCπ /BC/B8π /CTν /B8 /CP/D2/CS πµν /BA /C1/D2/D4/D9/D8 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /C3 /BC/CB→π /B7π−/B5/BB/BU /B4 /C3 /BC/CB→π /BCπ /BC/B5/CU/D6/D3/D1 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BV /CX/D7 /D9/D7/CT/CS/BA /CC /D3 /CS/CT/D6/CX/DA/CT /A0/B4 /C3 /BC/CB→π /B7µν /B5/BB /A0 /B4 /C3 /BC/CB→π /B7/CTν /B5/B8 /D0/CT/D4/D8/D3/D2/D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CX/D7 /CP/D7/D7/D9/D1/CT/CS/B8 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BT/C6/BW/CA/BX /BC/BG /CP /D6/CT /D9/D7/CT/CS/B8 /CP/D2/CS /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT/CX/D2/D8/CT/CV/D6/CP/D0/D7 /CP /D6/CT /D8/CP/CZ /CT/D2 /CU/D6/D3/D1 /C3/CC /CT/CE/B8 /BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG /BT /BA /CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CT/D2/D8/CT/D6/D7 /D3/D9/D6/AC/D8 /DA/CX/CP /D8/CW/CT/CX/D6 /A0/B4 π±/CT∓ν/CT /B5/BB/A0 /B4 π /B7π−/B5/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BF/BG/CD/D7/CT/D7 /D8/CW/CT /C8/BW/BZ /BC/BC /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4 /C3 /BC/CB→π /B7π−/B5/BA/A0/parenleftbig π±µ∓νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π±µ∓νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig π±µ∓νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig π±µ∓νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CC/CW/CT /C8/BW/BZ /BC/BI /DA/CP/D0/D9/CT /CQ /CT/D0/D3 /DB /CW/CP/D7 /D2/D3/D8 /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS /CQ/D9/D8 /CX/D7 /CR/D3/D1/D4/D9/D8/CT/CS /D8/D3 /CQ /CT /BC/BA/BI/BI/BI /D8/CX/D1/CT/D7 /D8/CW/CT/C3/CB→π±/CT∓ν/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /C1/D8 /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/CW/CP/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /CU/D3/D9/D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 π /B7π−/B8π /BCπ /BC/B8π /CTν /B8/CP /D2 /CS πµν /D8/D3 /D7/D9/D1 /D8/D3 /BD/BA /CC/CW/CX/D7 /D8/D6/CT/CP/D8/D1/CT/D2/D8/B8 /D9/D7/CT/CS /CQ /DD/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /B8/CX /D7/D4 /D6/CT/CU/CT/D6/CP/CQ/D0/CT /D8/D3 /D3/D9/D6 /D4 /D6/CT/DA/CX/D3/D9/D7 /D4 /D6/CP/CR/D8/CX/CR/CT /D3/CU /CR/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /D8/CW/CT π /B7π−/CP/D2/CSπ /BCπ /BC/D1/D3 /CS/CT/D7 /D8/D3 /D7/D9/D1 /D8/D3 /BD/BA /CC/CW/CT /BC/BA/BI/BI/BI /CU/CP/CR/D8/D3 /D6 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX/CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /B8 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BT/C6/BW/CA/BX /BC/BG/B8 /CP/D2/CS /D4/CW/CP/D7/CT/D7/D4/CP/CR/CT /CX/D2/D8/CT/CV/D6/CP/D0/D7 /CU/D6/D3/D1 /C3/CC 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/BD/BL± /BC. /BD/BD± /BC. /BC/BJ /BD/BC. /BD/BL± /BC. /BD/BD± /BC. /BC/BJ/BD/BF/CZ /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8 /B5 /CP/D2/CS /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD. /BE < /BD. /BE < /BD. /BE < /BD. /BE/BL/BC /BF/BJ/BA/BK/C5 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BU /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BG /BL/BC /BG/BA/BL/C5 /BF/BI/C4/BT/C1 /BC/BH /BT /C6/BT/BG/BK < /BD/BG/BC /BL/BC /BJ/C5 /BT /BV/C0/BT/CB/C7 /CE /BL/BL /BW /CB/C6/BW < /BD/BL/BC /BL/BC /BD/BJ/BF/BC/BC /BF/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BU /BV/C8/C4/CA < /BF/BJ/BC /BL/BC /BU/BT/CA/C5/C1/C6 /BK/BF /C0/C4/BU/BV/BF/BI/C4/BT/C1 /BC/BH /BT /DA/CP/D0/D9/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /CQ /D3/D9/D2/CS /D3/D2/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/B4/D2/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /B5 /CP/D2/CS /BU/B4 /C3 /BC/C4→/BFπ /BC/B5/BP /BC. /BE/BD/BD± /BC. /BC/BC/BF/B8 /CP/D2/CS /C8/BW/BZ /BC/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /C3 /BC/C4 /CP/D2/CS /C3 /BC/CB /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA /C1/CU /BV/C8/CC /CX/D7 /CP/D7/D7/D9/D1/CT/CS/D8/CW/CT/D2 /BU/B4 /C3 /BC/CB→ /BFπ /BC/B5CPT< /BE. /BF× /BD/BC− /BJ/CP/D8 /BL/BC/B1 /BV/C4/BF/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BU /CX/D7 /CU/D6/D3/D1 /C1/D1/B4 η/BC/BC/BC /B5/BP− /BC. /BC/BH± /BC. /BD/BE± /BC. /BC/BH/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CA/CT/B4 η/BC/BC/BC /B5/BP/CA /CT /B4 /epsilon1 /B5/BP/BD. /BI/BF/BH× /BD/BC− /BF/CP/D2/CS /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /BU/B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/BP /BC. /BE/BD/BD/BE± /BC. /BC/BC/BE/BJ/BA/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D3/D1/CQ/CX/D2/CT/CS/DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BC/BF/BE< /BC. /BC/BF/BE< /BC. /BC/BF/BE< /BC. /BC/BF/BE/BL/BC /BZ/C2/BX/CB/BW /BT/C4 /BJ/BF /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ /BL/BC /C0/CH /BT/C5/CB /BI/BL /BU /C7/CB/C8/C3 /BJ/BE/BJ /BJ/BE/BJ/BJ/BE/BJ /BJ/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/CB /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D3/D1/CQ/CX/D2/CT/CS/DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG < /BD. /BG < /BD. /BG < /BD. /BG/BL/BC /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BJ /BV/C8/C4/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BK /BL/BC /BC /BU/C4/C1/BV/C3 /BL/BG /BV/C6/CC/CA /C0/DD/D4 /CT/D6/D3/D2 /CU/CP/CR/CX/D0/CX/D8 /DD < /BD/BC/BC /BL/BC /BU/BT/CA/C5/C1/C6 /BK/BI /CG/BX/BU/BV/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D3/D1/CQ/CX/D2/CT/CS/DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC /B7/BD. /BH − /BD. /BE± /BC. /BE /BF. /BC /B7/BD. /BH − /BD. /BE± /BC. /BE/BF. /BC /B7/BD. /BH − /BD. /BE± /BC. /BE /BF. /BC /B7/BD. /BH − /BD. /BE± /BC. /BE/BJ /BF/BK/BU/BT /CC/C4/BX/CH /BC/BF /C6/BT/BG/BK /D1ee> /BC/BA/BD/BI/BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG/BC /BL/BC /C4/BT/C1 /BC/BD /C6/BT/BG/BK < /BD/BD/BC/BC /BL/BC /BC /BU/BT/CA/CA /BL/BF /BU /C6/BT/BF/BD < /BG/BH/BC/BC/BC /BL/BC /BZ/C1/BU/BU/C7/C6/CB /BK/BK /BX/BJ/BF/BD/BF/BK/BU/BT /CC/C4/BX/CH /BC/BF /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT /CP/D0/D7/D3 /D8/D3 /D8/CW/CT /CU/D9/D0/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/CP/D0 /D6/CT/CV/CX/D3/D2 /D9/D7/CX/D2/CV /CP /CR/D3/D2/D7/D8/CP/D2/D8 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CP/D2/CS /CP /DA/CT/CR/D8/D3 /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /B4/BH . /BK /B7/BE. /BL − /BE. /BG /B5× /BD/BC− /BL/BA/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D3/D1/CQ/CX/D2/CT/CS/DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL /B7/BD. /BH − /BD. /BE± /BC. /BE /BE. /BL /B7/BD. /BH − /BD. /BE± /BC. /BE/BE. /BL /B7/BD. /BH − /BD. /BE± /BC. /BE /BE. /BL /B7/BD. /BH − /BD. /BE± /BC. /BE/BI /BF/BL/BU/BT /CC/C4/BX/CH /BC/BG /BT /C6/BT/BG/BK /C6/BT/BG/BK/BB/BD /C3 /BC/CB /CQ /CT/CP/D1/BF/BL/BU/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/D7/D8/CX/D1/CP/D8/CT /CX/D7 /BC. /BE/BE /B7/BC. /BD/BK − /BC. /BD/BD /CT/DA/CT/D2/D8/D7/BA /BU/D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D7/D7/D9/D1/CT/D7 /CP /DA/CT/CR/D8/D3 /D6 /D1/CP/D8/D6/CX/DC/CT/D0/CT/D1/CT/D2/D8 /CP/D2/CS /D9/D2/CX/D8 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /C3 /BC/CB /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3 /BC/CB /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/C3 /BC/CB /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3 /BC/CB /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BY /D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/B8 /D7/CT/CT /D2/D3/D8/CT /D3/D2 /C3/lscript /BF /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CX/D2 /D8/CW/CT /C3±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA /BU/CT/CR/CP/D9/D7/CT /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7/D7/D1/CP/D0/D0/CT/D6 /CX/D2 /C3 /BC/CB /D8/CW/CP/D2 /C3 /BC/C4 /CQ /DD /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /D1/CT/CP/D2 /D0/CX/DA/CT/D7/B8 /D8/CW/CT /C3 /BC/CB /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CW/CP/D7 /D7/D3 /CU/CP /D6 /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS /D3/D2/D0/DD /CX/D2 /D8/CW/CT /C3e /BF /D1/D3 /CS/CT /D9/D7/CX/D2/CV /D8/CW/CT /D0/CX/D2/CT/CP /D6/CT/DC/D4/CP/D2/D7/CX/D3/D2 /CU/B7 /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /B4/BD /B7 λ/B7 /D8/ /D1 /BE π /B7 /B5/B8 /DB/CW/CX/CR/CW /CV/CX/DA/CT/D7 /D8/CW/CT /DA/CT/CR/D8/D3 /D6/CU /D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /CU/B7 /B4 /D8 /B5 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CX/D8/D7 /DA/CP/D0/D9/CT /CP/D8 /D8 /BP/BC /BA λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC/CT /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC/CT /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC/CT /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC/CT /BF /BW/BX/BV/BT /CH/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BF. /BF/BL± /BC. /BG/BD /BF. /BF/BL± /BC. /BG/BD/BF. /BF/BL± /BC. /BG/BD /BF. /BF/BL± /BC. /BG/BD/BD/BH/CZ /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX CPVIOLATION IN KS→3π Written 1996 by T. Nakada (Paul Scherrer Institute) and L. Wolfenstein (Carnegie-Mellon University). The possible ﬁnal states for the decay K0→π+π−π0have isospin I=0 ,1 ,2 ,a n d3 .T h e I=0a n d I=2s t a t e sh a v e CP=+ 1a n d KScan decay into them without violating CP symmetry, but they are expected to be strongly suppressed bycentrifugal barrier eﬀects. The I=1a n d I=3s t a t e s ,w h i c h have no centrifugal barrier, have CP=−1s ot h a tt h e K S decay to these requires CPviolation. In order to see CPviolation in KS→π+π−π0,i ti s necessary to observe the interference between KSandKL decay, which determines the amplitude ratio η+−0=A(KS→π+π−π0) A(KL→π+π−π0). (1) Ifη+−0is obtained from an integration over the whole Dalitz plot, there is no contribution from the I=0a n d I= 2 ﬁnal states and a nonzero value of η+−0is entirely due to CP violation. Only I=1a n d I= 3 states, which are CP=−1, are allowed for K0→π0π0π0decays and the decay of KSinto 3π0 is an unambiguous sign of CPviolation. Similarly to η+−0,η000 is deﬁned as η000=A(KS→π0π0π0) A(KL→π0π0π0). (2)If one assumes that CPT invariance holds and that there are no transitions to I= 3 (or to nonsymmetric I=1s t a t e s ) , it can be shown that η+−0=η000 =/epsilon1+iIma1 Rea1. (3) With the Wu-Yang phase convention, a1is the weak decay amplitude for K0intoI= 1 ﬁnal states; /epsilon1is determined from CPviolation in KL→2πdecays. The real parts of η+−0and η000are equal to Re( /epsilon1). Since currently-known upper limits on|η+−0|and|η000|are much larger than |/epsilon1|,t h e yc a nb e interpreted as upper limits on Im( η+−0) and Im( η000)a n ds oa s limits on the CP-violating phase of the decay amplitude a1. /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /C1/C6 /C3 /BC/CB /BW/BX/BV/BT /CH /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /C1/C6 /C3 /BC/CB /BW/BX/BV/BT /CH/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /C1/C6 /C3 /BC/CB /BW/BX/BV/BT /CH /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /C1/C6 /C3 /BC/CB /BW/BX/BV/BT /CH/BT/CB /BP/CJ /A0 /B4 /C3 /BC/CB→π−/CT /B7ν/CT /B5/B9 /A0 /B4 /C3 /BC/CB→π /B7/CT− ν/CT /B5/CL /BB/CB /CD /C5 /BT/CB /BP/CJ /A0 /B4 /C3 /BC/CB→π−/CT /B7ν/CT /B5/B9 /A0 /B4 /C3 /BC/CB→π /B7/CT− ν/CT /B5/CL /BB/CB /CD /C5/BT/CB /BP/CJ /A0 /B4 /C3 /BC/CB→π−/CT /B7ν/CT /B5/B9 /A0 /B4 /C3 /BC/CB→π /B7/CT− ν/CT /B5/CL /BB/CB /CD /C5 /BT/CB /BP/CJ /A0 /B4 /C3 /BC/CB→π−/CT /B7ν/CT /B5/B9 /A0 /B4 /C3 /BC/CB→π /B7/CT− ν/CT /B5/CL /BB/CB /CD /C5/CB/D9/CR/CW /CP/D7/DD/D1/D1/CT/D8/D6/DD /DA/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /BA/C1 /CU /BV/C8/CC /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/CW/CT/D2 /BT/CB /BP /BE /CA/CT/B4 /epsilon1 /B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD. /BH± /BL. /BI± /BE. /BL /BD. /BH± /BL. /BI± /BE. /BL/BD. /BH± /BL. /BI± /BE. /BL /BD. /BH± /BL. /BI± /BE. /BL/BD/BF/CZ /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BX /C3/C4/C7/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /C3 /BC/CB→ /BFπ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /C3 /BC/CB→ /BFπ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /C3 /BC/CB→ /BFπ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /C3 /BC/CB→ /BFπ /BW/BX/BV/BT /CH /C1/D1/B4η/B7− /BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /A0/B4 /C3 /BC/C4→π /B7π−π /BC/B5 /C1/D1/B4η/B7− /BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /A0/B4 /C3 /BC/C4→π /B7π−π /BC/B5/C1/D1/B4η/B7− /BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /A0/B4 /C3 /BC/C4→π /B7π−π /BC/B5 /C1/D1/B4η/B7− /BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /A0/B4 /C3 /BC/C4→π /B7π−π /BC/B5/BV/C8/CC /CP/D7/D7/D9/D1/CT/CS /DA/CP/D0/CX/CS /B4/CX/BA/CT/BA /CA/CT/B4 η/B7− /BC /B5/similarequal /BC/B5/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BF /BL/BC /BI/BC/BD /BG/BC/BU/BT/CA/C5/C1/C6 /BK/BH /C0/C4/BU/BV < /BC. /BD/BE /BL/BC /BF/BK/BG /C5/BX/CC/BV/BT/C4/BY /BJ/BE /BT/CB/C8/C3/BG/BC/BU/BT/CA/C5/C1/C6 /BK/BH /AC/D2/CS /CA/CT/B4 η/B7− /BC /B5/BP/B4 /BC . /BC/BH± /BC. /BD/BJ/B5 /CP/D2/CS /C1/D1/B4 η/B7− /BC /B5/BP/B4 /BC . /BD/BH± /BC. /BF/BF/B5/BA /C1/D2/CR/D0/D9/CS/CT/D7/CT/DA/CT/D2/D8/D7 /D3/CU /BU/BT/C4/BW/C7/B9/BV/BX/C7/C4/C1/C6 /BJ/BH/BA/C1/D1/B4η/B7− /BC /B5 /BP /C1/D1/B4/BT/B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/B5 /C1/D1/B4η/B7− /BC /B5 /BP /C1/D1/B4/BT/B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/B5/C1/D1/B4η/B7− /BC /B5 /BP /C1/D1/B4/BT/B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/B5 /C1/D1/B4η/B7− /BC /B5 /BP /C1/D1/B4/BT/B4 /C3 /BC/CB→π /B7π−π /BC/B8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/B5 /BB /BT/B4 /C3 /BC/C4→π /B7π−π /BC/B5/B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BE± /BC. /BC/BC/BL /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD− /BC. /BC/BC/BE± /BC. /BC/BC/BL /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD− /BC. /BC/BC/BE± /BC. /BC/BC/BL /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD− /BC. /BC/BC/BE± /BC. /BC/BC/BL /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD /BH/BC/BC/CZ /BG/BD/BT/BW/C4/BX/CA /BL/BJ /BU /BV/C8/C4/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BE± /BC. /BC/BD/BK± /BC. /BC/BC/BF /BD/BF/BJ/CZ /BG/BE/BT/BW/C4/BX/CA /BL/BI /BW /BV/C8/C4/CA /CB/D9/D4/BA /CQ /DD /BT/BW/C4/BX/CA /BL/BJ /BU − /BC. /BC/BD/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BH /BE/BJ/BE/CZ /BG/BF/CI/C7/CD /BL/BG /CB/C8/BX/BV/BG/BD/BT/BW/C4/BX/CA /BL/BJ /BU /CP/D0/D7/D3 /AC/D2/CS /CA/CT/B4 η/B7− /BC /B5/BP− /BC. /BC/BC/BE± /BC. /BC/BC/BJ /B7/BC. /BC/BC/BG − /BC. /BC/BC/BD /BA /CB/CT/CT /CP/D0/D7/D3 /BT/C6/BZ/BX/C4/C7/C8/C7/CD/B9/C4/C7/CB /BL/BK /BV /BA/BG/BE/CC/CW/CT /BT/BW/C4/BX/CA /BL/BI /BW /AC/D8 /CP/D0/D7/D3 /DD/CX/CT/D0/CS/D7 /CA/CT/B4 η/B7− /BC /B5/BP/BC . /BC/BC/BI± /BC. /BC/BD/BF± /BC. /BC/BC/BD /DB/CX/D8/CW /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/B7/BC. /BI/BI /CQ /CT/D8 /DB /CT/CT/D2 /D6/CT/CP/D0 /CP/D2/CS /CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8/D7/BA /CC/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3/vextendsingle/vextendsingleη/B7− /BC/vextendsingle/vextendsingle< /BC. /BC/BF/BJ/DB/CX/D8/CW /BL/BC/B1 /BV/C4/BA/BG/BF/CI/C7/CD /BL/BG /D9/D7/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /CA/CT/B4 η/B7− /BC /B5 /BP /CA/CT/B4 /epsilon1 /B5/BP /BC. /BC/BC/BD/BI/BA /CF/CX/D8/CW/D3/D9/D8 /D8/CW/CX/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D8/CW/CT/DD /AC/D2/CS /C1/D1/B4 η/B7− /BC /B5/BP /BC. /BC/BD/BL± /BC. /BC/BI/BD /CP/D2/CS /CA/CT/B4 η/B7− /BC /B5/BP /BC. /BC/BD/BL± /BC. /BC/BE/BJ/BA/C1/D1/B4η/BC/BC/BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /A0 /B4 /C3 /BC/C4→ /BFπ /BC/B5 /C1/D1/B4η/BC/BC/BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /A0 /B4 /C3 /BC/C4→ /BFπ /BC/B5/C1/D1/B4η/BC/BC/BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /A0 /B4 /C3 /BC/C4→ /BFπ /BC/B5 /C1/D1/B4η/BC/BC/BC /B5 /BE/BP/A0 /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /A0 /B4 /C3 /BC/C4→ /BFπ /BC/B5/BV/C8/CC /CP/D7/D7/D9/D1/CT/CS /DA/CP/D0/CX/CS /B4/CX/BA/CT/BA /CA/CT/B4η/BC/BC/BC /B5/similarequal /BC/B5/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/A0/parenleftbig/BFπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD /BL/BC /BI/BF/BE /BG/BG/BU/BT/CA/C5/C1/C6 /BK/BF /C0/C4/BU/BV < /BC. /BE/BK /BL/BC /BG/BH/BZ/C2/BX/CB/BW /BT/C4 /BJ/BG /BU /CB/C8/BX/BV /C1/D2/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/BA/BG/BG/BU/BT/CA/C5/C1/C6 /BK/BF /AC/D2/CS /CA/CT/B4 η/BC/BC/BC /B5/BP/B4− /BC. /BC/BK± /BC. /BD/BK/B5 /CP/D2/CS /C1/D1/B4 η/BC/BC/BC /B5/BP /B4− /BC. /BC/BH± /BC. /BE/BJ/B5/BA /BT/D7/D7/D9/D1/CX/D2/CV/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /D5/D9/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA/BG/BH/BZ/C2/BX/CB/BW /BT/C4 /BJ/BG /BU /D9/D7/CT/D7 /C3 /BEπ /B8 /C3µ /BF /B8 /CP/D2/CS /C3/CT /BF /CS/CT/CR/CP /DD /D6/CT/D7/D9/D0/D8/D7/B8 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /B8 /CP/D2/CS /BV/C8/CC /BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/D7/vextendsingle/vextendsingle/B4η/BC/BC/BC /B5/vextendsingle/vextendsingle/BP/BC. /BE/BI± /BC. /BE/BC/BA /CF /CT /CR/D3/D2/DA/CT/D6/D8 /D8/D3 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/BA/C1/D1/B4η/BC/BC/BC /B5/BP /C1 /D1 /B4 /BT /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5/BB /BT /B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/B5 /C1/D1/B4η/BC/BC/BC /B5/BP /C1 /D1 /B4 /BT /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5/BB /BT /B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/B5/C1/D1/B4η/BC/BC/BC /B5/BP /C1 /D1 /B4 /BT /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5/BB /BT /B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/B5 /C1/D1/B4η/BC/BC/BC /B5/BP /C1 /D1 /B4 /BT /B4 /C3 /BC/CB→π /BCπ /BCπ /BC/B5/BB /BT /B4 /C3 /BC/C4→π /BCπ /BCπ /BC/B5/B5/C3 /BC/CB→π /BCπ /BCπ /BC/DA/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /CX/D2 /CR/D3/D2/D8/D6/CP/D7/D8 /D8/D3 /C3 /BC/CB→π /B7π−π /BC/DB/CW/CX/CR/CW/CW/CP/D7 /CP /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/D8/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4− /BC. /BD± /BD. /BI /B5× /BD/BC− /BE/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4− /BC. /BD± /BD. /BI /B5× /BD/BC− /BE/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B4− /BC. /BD± /BD. /BI /B5× /BD/BC− /BE/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4− /BC. /BD± /BD. /BI /B5× /BD/BC− /BE/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BC± /BC. /BC/BC/BL± /BC. /BC/BD/BF /BG/BA/BL/C5 /BG/BI/C4/BT/C1 /BC/BH /BT /C6/BT/BG/BK /BT/D7/D7/D9/D1/CT/D7 /BV/C8/CC − /BC. /BC/BH± /BC. /BD/BE± /BC. /BC/BH /BD/BJ/BF/BC/BC /BG/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BU /BV/C8/C4/CA /BT/D7/D7/D9/D1/CT/D7 /BV/C8/CC/BG/BI/C4/BT/C1 /BC/BH /BT /CP/D7/D7/D9/D1/CT/D7 /CA/CT/B4η/BC/BC/BC /B5/BP/CA/CT/B4 /epsilon1 /B5/BP/BD. /BI/BI× /BD/BC− /BF/BA /CC/CW/CT /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D0/CX/D1/CX/D8 /CX/D7/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingleCPT< /BC/BA/BC/BE/BH /CP/D8 /BL/BC/B1 /BV/C4 /CF/CX/D8/CW/D3/D9/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2/CA/CT/B4η/BC/BC/BC /B5/BP− /BC. /BC/BC/BE± /BC. /BC/BD/BD± /BC. /BC/BD/BH /CP/D2/CS /C1/D1/B4 η/BC/BC/BC /B5/BP− /BC. /BC/BC/BF± /BC. /BC/BD/BF± /BC. /BC/BD/BJ /DB/CX/D8/CW /CP/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU /BC/BA/BJ/BJ /CP/D2/CS /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU /BC/BA/BH/BJ/CQ/CT /D8 /DB /CT/CT/D2 /CX/D1/CP/CV/CX/D2/CP /D6/DD /CP/D2/CS /D6/CT/CP/D0 /D4/CP /D6/D8/BA /CC/CW/CT /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D0/CX/D1/CX/D8 /CX/D7/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle< /BC/BA/BC/BG/BH /CP/D8 /BL/BC/B1 /BV/C4/BG/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /BU /CP/D7/D7/D9/D1/CT/D7 /CA/CT/B4 η/BC/BC/BC /B5 /BP /CA/CT/B4 /epsilon1 /B5/BP /BD. /BI/BF/BH× /BD/BC− /BF/BA /CF/CX/D8/CW/D3/D9/D8 /CP/D7/D7/D9/D1/CX/D2/CV/BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CA/CT/B4 η/BC/BC/BC /B5/BP /BC . /BD/BK± /BC. /BD/BG± /BC. /BC/BI /CP/D2/CS /C1/D1/B4 η/BC/BC/BC /B5/BP /BC . /BD/BH±/BC. /BE/BC± /BC. /BC/BF/BA /BJ/BE/BK /BJ/BE/BK/BJ/BE/BK /BJ/BE/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/CB /B8 /C3 /BC/C4 /vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT /B4 /C3 /BC/CB→ /BFπ /BC/B5/BB /BT /B4 /C3 /BC/C4→ /BFπ /BC/B5/vextendsingle/vextendsingle/BT /D2/D3/D2/B9/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DA/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BC/BD/BK< /BC. /BC/BD/BK< /BC. /BC/BD/BK< /BC. /BC/BD/BK/BL/BC /BF/BJ/BA/BK/C5 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BU /C3/C4/C7/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG/BH /BL/BC /BG/BA/BL/C5 /C4/BT/C1 /BC/BH /BT /C6/BT/BG/BK /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT /BP /C6/D7/CX/D2φ /CR/D3/D7φ> /BC. /BC− /C6/D7/CX/D2φ /CR/D3/D7φ< /BC. /BC /C6/D7/CX/D2φ /CR/D3/D7φ> /BC. /BC /B7 /C6/D7/CX/D2φ /CR/D3/D7φ< /BC. /BC/DB/CW/CT/D6/CT φ /CX/D7 /D8/CW/CT /CP/D2/CV/D0/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CT /B7/CT−/CP/D2/CSπ /B7π−/D4/D0/CP/D2/CT/D7 /CX/D2 /D8/CW/CT /C3 /BC/CB/D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/CB→π /B7π−/CT /B7/CT−/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/CB→π /B7π−/CT /B7/CT−/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/CB→π /B7π−/CT /B7/CT−/BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BT /CX/D2 /C3 /BC/CB→π /B7π−/CT /B7/CT−/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BD± /BG. /BD − /BD. /BD± /BG. /BD − /BD. /BD± /BG. /BD − /BD. /BD± /BG. /BD/C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK /BD/BL/BL/BK/B7/BD/BL/BL/BL /CS/CP/D8/CP ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH± /BG. /BC± /BD. /BI /C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK /BD/BL/BL/BL /CS/CP/D8/CP /C3 /BC/CB /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /BC/CB /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /BC/CB /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /BC/CB /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT /CC/C4/BX/CH /BC/BJ/BW /C8/C4 /BU/BI/BH/BF /BD/BG/BH /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI/BV /BX/C8/C2 /BV/BG/BK /BJ/BI/BJ /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI/BX /C8/C4 /BU/BI/BF/BI /BD/BJ/BF /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH/BU /C8/C4 /BU/BI/BD/BL /BI/BD /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CC/C4/BX/CH /BC/BH /C8/C4 /BU/BI/BF/BC /BF/BD /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BH/BT /C8/C4 /BU/BI/BD/BC /BD/BI/BH /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG/BT /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BJ /CC/BA /BT/D0/CT/DC/D3/D4 /D3/D9/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BW/CA/BX /BC/BG /CW/CT/D4/B9/D4/CW/BB/BC/BG/BC/BI/BC/BC/BI /CC/BA /BT/D2/CS/D6/CT /B4/BX/BY/C1/B5/BU/BT /CC/C4/BX/CH /BC/BG/BT /C8/C4 /BU/BH/BL/BL /BD/BL/BJ /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BG /C8/C4 /BU/BH/BJ/BK /BE/BJ/BI /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BG /C8/C4 /BU/BH/BL/BE /BD /CB/BA /BX/CX/CS/CT/D0/D1/CP/D2 /CT/D8 /CP/D0/BA/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1/BC/BF /C8/CA /BW/BI/BJ /BC/BD/BE/BC/BC/BH /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BW/BJ/BC /BC/BJ/BL/BL/BC/BG /B4/CT/D6/D6/CP/D8/BA/B5 /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CC/C4/BX/CH /BC/BF /C8/C4 /BU/BH/BJ/BI /BG/BF /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BF /C8/C4 /BU/BH/BH/BD /BJ /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BF/BU /C8/C4 /BU/BH/BH/BI /BD/BC/BH /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BF/BV /BX/C8/C2 /BV/BF/BC /BF/BF /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C6/BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/C7/C1/CB/C1/C7 /BC/BE /C8/C4 /BU/BH/BF/BH /BF/BJ /BT/BA /BT/D0/D3/CX/D7/CX/D3 /CT/D8 /CP/D0/BA /B4/C3/C4/C7/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/C7/C1/CB/C1/C7 /BC/BE/BU /C8/C4 /BU/BH/BF/BK /BE/BD /BT/BA 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/BD/BI/BC /BZ/CT/CE /C3 /CQ /CT/CP/D1/D7/BA/BH/BZ/C1/BU/BU/C7/C6/CB /BL/BF /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT φ/B7− /BPφ/BC/BC /BPφ/CB/CF /BP /B4/BG/BF . /BJ± /BC. /BE/B5◦/B8 /CX/BA/CT/BA /CP/D7/D7/D9/D1/CT/D7 /BV/C8/CC /BA/BE/BC/DF /BD/BI/BC /BZ/CT/CE /C3 /CQ /CT/CP/D1/D7/BA/BI/CC/CW/CT/D7/CT /D8 /DB /D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CW/CP/DA/CT /CP /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D9/CT /D8/D3 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /CW /CT/D1/D3/D1/CT/D2/D8/D9/D1 /D7/CR/CP/D0/CT/B8 /CP/D7 /D4 /D3/CX/D2/D8/CT/CS /D3/D9/D8 /CX/D2 /CF /BT/C0/C4 /BK/BL/BA/BJ/BZ/C2/BX/CB/BW /BT/C4 /BJ/BG /D9/D7/CT/D7 /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /C3 /BC /lscript /BF /CS/CT/CR/CP /DD/D7/BA/BK/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BC/BD /D9/D7/CT/D7 /D7/D8/D6/D3/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /D7/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /D8/CP/CV/CV/CX/D2/CV /CP/D8 /D8 /DB /D3 /CS/CX/AB/CT/D6/CT/D2/D8 /D8/CX/D1/CT/D7/BA/BL/CD/D7/CT/D7 /C3 /BC/CT /BF /CP/D2/CS /C3 /BC/CT /BF /D7/D8/D6/CP/D2/CV/CT/D2/CT/D7/D7 /D8/CP/CV/CV/CX/D2/CV /CP/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /CS/CT/CR/CP /DD /BA /BT/D7/D7/D9/D1/CT/D7 /BV/C8/CC /CR/D3/D2/D7/CT/D6/B9/DA/CP/D8/CX/D3/D2 /D3/D2 /A1 /CB /BP− /A1 /C9 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7/BA/BD/BC/BT/BW/C4/BX/CA /BL/BI /BV /CX/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CU /CP /AC/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /D2/CT/CP /D6/D0/DD /D8/CW/CT /D7/CP/D1/CT /CS/CP/D8/CP /CP/D7 /CT/D2/D8/CT/D6/CT/CS /CX/D2/D8/D3 /D8/CW/CT/CK/C7/CD/CA /BY/C1/CCꜼ /DA/CP/D0/D9/CT /CP/CQ /D3/DA/CT/BA/BD/BD/BT/CA/C7/C6/CB/C7/C6 /BK/BE /AC/D2/CS /D8/CW/CP/D8 /A1 /D1 /D1/CP /DD /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /CZ /CP/D3/D2 /CT/D2/CT/D6/CV/DD /BA/BD/BE/BT/CA/C7/C6/CB/C7/C6 /BJ/BC /CP/D2/CS /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BD /D9/D7/CT /C3 /BC/CB /D1/CT/CP/D2 /D0/CX/CU/CT /BP /B4/BC . /BK/BI/BE± /BC. /BC/BC/BI/B5× /BD/BC− /BD/BC/D7/BA /CF /CT/CW/CP/DA/CT /D2/D3/D8 /CP/D8/D8/CT/D1/D4/D8/CT/CS /D8/D3 /CP/CS/CY/D9/D7/D8 /D8/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8 /CR/CW/CP/D2/CV/CT /CX/D2 /D8/CW/CT /C3 /BC/CB /D1/CT/CP/D2/D0/CX/CU/CT /D3 /D6/CX /D2η/B7− /BA /BJ/BE/BL /BJ/BE/BL/BJ/BE/BL /BJ/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /C3 /BC/C4 /C5/BX/BT/C6 /C4/C1/BY/BX /C3 /BC/C4 /C5/BX/BT/C6 /C4/C1/BY/BX/C3 /BC/C4 /C5/BX/BT/C6 /C4/C1/BY/BX /C3 /BC/C4 /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BK/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD/BD/BI± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BH. /BD/BD/BI± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BH. /BD/BD/BI± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC /BH. /BD/BD/BI± /BC. /BC/BE/BC /C7/CD/CA /BY/C1/CC/BH. /BC/BL/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC/BL/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BC/BL/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC/BL/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BC/BJ/BE± /BC. /BC/BD/BD± /BC. /BC/BF/BH /BD/BF/C5 /BD/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /C3/C4/C7/BX/summationtext i /BUi /BP/BD/BH. /BC/BL/BE± /BC. /BC/BD/BJ± /BC. /BC/BE/BH /BD/BH/C5 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BV /C3/C4/C7/BX/BH. /BD/BH/BG± /BC. /BC/BG/BG /BC/BA/BG/C5 /CE /C7/CB/BU/CD/CA/BZ/C0 /BJ/BE /BV/C6/CC/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BD/BH± /BC. /BD/BG /BW/BX/CE/C4/C1/C6 /BI/BJ /BV/C6/CC/CA/BD/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /D9/D7/CT/D7 φ→ /C3/C4 /C3/CB /DB/CX/D8/CW /C3/C4 /D8/CP/CV/CV/CT/CS /CQ /DD /C3/CB→π /B7π−/BA /CC/CW/CT /CU/D3/D9/D6 /D1/CP/CY/D3 /D6/C3/C4 /BU/CA/B3/D7 /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS/B8 /D8/CW/CT /D7/D1/CP/D0/D0 /D6/CT/D1/CP/CX/D2/CS/CT/D6 /B4 π /B7π−/B8π /BCπ /BC/B8γγ /B5/CX /D7 /D8 /CP /CZ /CT/D2 /CU/D6/D3/D1 /C8/BW/BZ /BC/BG/BA/CC/CW/CX/D7 /C3/C4/C7/BX /C3/C4 /D0/CX/CU/CT/D8/CX/D1/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CX/D1/D4 /D3/D7/CX/D2/CV/summationtext i /BUi /BP/BD /BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC/CP/D1/D3/D2/CV /D8/CW/CT /CU/D3/D9/D6 /D1/CT/CP/D7/D9/D6/CT/CS /C3/C4 /BU/CA/B3/D7 /CP/D2/CS /D8/CW/CX/D7 /C3/C4 /D0/CX/CU/CT/D8/CX/D1/CT /CX/D7/C3e /BF /C3µ /BF /BFπ /BCπ /B7π−π /BCτ/C3/C4/C3e /BF /BD − /BC. /BE/BH − /BC. /BH/BI − /BC. /BC/BJ /BC/BA/BE/BH/C3µ /BF /BD − /BC. /BG/BF − /BC. /BE/BC /BC/BA/BF/BF/BFπ /BC/BD − /BC. /BF/BL − /BC. /BE/BD π /B7π−π /BC/BD − /BC. /BF/BL τ/C3/C4 /BD/CC/CW/CT/D7/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP /D6/CT /D8/CP/CZ /CT/D2 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CX/D2 /D3/D9/D6 /AC/D8/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CX/D7 /C3/C4/C7/BX /D1/CT/CP/D2 /D0/CX/CU/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /D8/CW/CT /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /C3/C4/C7/BX /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BH /BV /CX/D7 /B4/BH. /BC/BK/BG±/BC. /BC/BE/BF/B5× /BD/BC− /BK/D7/BA /C3 /BC/C4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /BC/C4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3 /BC/C4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /BC/C4 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7/A0/BDπ±/CT∓ν/CT /CJ /CP /CL /B4/BG/BC. /BH/BH± /BC. /BD/BE /B5/B1 /CB/BP/BD/BA/BK/BV/CP/D0/D0/CT/CS /C3 /BC/CT /BF /BA/A0/BEπ±µ∓νµ /CJ /CP /CL /B4/BE/BJ. /BC/BG± /BC. /BC/BJ /B5/B1 /CB/BP/BD/BA/BD/BV/CP/D0/D0/CT/CS /C3 /BC µ /BF /BA/A0/BF /B4πµ /CP/D8/D3/D1/B5 ν /B4 /BD. /BC/BH± /BC. /BD/BD /B5× /BD/BC− /BJ/A0/BGπ /BCπ±/CT∓ν /CJ /CP /CL /B4 /BH. /BE/BC± /BC. /BD/BD /B5× /BD/BC− /BH/A0/BHπ±/CT∓ν /CT /B7/CT−/CJ /CP /CL /B4 /BD. /BE/BK± /BC. /BC/BG /B5× /BD/BC− /BH/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/B8 /CX/D2/CR /D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1 /D3 /CS /CT /D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/B8 /CX/D2/CR /D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1 /D3 /CS /CT /D7/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/B8 /CX/D2/CR /D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1 /D3 /CS /CT /D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7/B8 /CX/D2/CR /D0/D9/CS/CX/D2/CV /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD /CE/CX/D3/D0/CP/D8/CX/D2/CV /B4 /BV/C8/CE /B5/D1 /D3 /CS /CT /D7/A0/BI /BFπ /BC/B4/BD/BL. /BH/BE± /BC. /BD/BE /B5/B1 /CB/BP/BD/BA/BJ/A0/BJπ /B7π−π /BC/B4/BD/BE. /BH/BG± /BC. /BC/BH /B5/B1/A0/BKπ /B7π−/BV/C8/CE /CJ /CQ /CL /B4 /BD. /BL/BI/BI± /BC. /BC/BD/BC /B5× /BD/BC− /BF/CB/BP/BD/BA/BI/A0/BLπ /BCπ /BC/BV/C8/CE /B4 /BK. /BI/BH± /BC. /BC/BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BK/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7/A0/BD/BCπ±/CT∓ν/CTγ /CJ /CP/B8/CR/B8/CS /CL /B4 /BF. /BK/BC± /BC. /BC/BK /B5× /BD/BC− /BF/A0/BD/BDπ±µ∓νµγ /B4 /BH. /BI/BH± /BC. /BE/BF /B5× /BD/BC− /BG/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7/A0/BD/BEπ /BCπ /BCγ < /BH. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BFπ /B7π−γ /CJ /CR/B8/CS /CL /B4 /BG. /BD/BH± /BC. /BD/BH /B5× /BD/BC− /BH/CB/BP/BE/BA/BK/A0/BD/BGπ /B7π−γ /B4/BW/BX/B5 /B4 /BE. /BK/BG± /BC. /BD/BD /B5× /BD/BC− /BH/CB/BP/BE/BA/BC/A0/BD/BHπ /BC/BEγ /CJ /CS /CL /B4 /BD. /BF/BE± /BC. /BD/BG /B5× /BD/BC− /BI/CB/BP/BF/BA/BI/A0/BD/BIπ /BCγ /CT /B7/CT−/B4 /BD. /BI/BE± /BC. /BD/BJ /B5× /BD/BC− /BK/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript 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/CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7/A0/BE/BFµ /B7µ−/CB/BD /B4 /BI. /BK/BG± /BC. /BD/BD /B5× /BD/BC− /BL/A0/BE/BG /CT /B7/CT−/CB/BD /B4 /BL /B7/BI − /BG /B5× /BD/BC− /BD/BE/A0/BE/BHπ /B7π−/CT /B7/CT−/CB/BD /CJ /CS /CL /B4 /BF. /BD/BD± /BC. /BD/BL /B5× /BD/BC− /BJ/A0/BE/BIπ /BCπ /BC/CT /B7/CT−/CB/BD < /BI. /BI × /BD/BC− /BL/BV/C4/BP/BL/BC/B1/A0/BE/BJµ /B7µ−/CT /B7/CT−/CB/BD /B4 /BE. /BI/BL± /BC. /BE/BJ /B5× /BD/BC− /BL/A0/BE/BK /CT /B7/CT−/CT /B7/CT−/CB/BD /B4 /BF. /BH/BI± /BC. /BE/BD /B5× /BD/BC− /BK/A0/BE/BLπ /BCµ /B7µ−/BV/C8 /B8 /CB/BD /CJ /CT /CL< /BF. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BF/BCπ /BC/CT /B7/CT−/BV/C8 /B8 /CB/BD /CJ /CT /CL< /BE. /BK × /BD/BC− /BD/BC/BV/C4/BP/BL/BC/B1/A0/BF/BDπ /BCν ν /BV/C8 /B8 /CB/BD /CJ /CU /CL< /BE. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BEπ /BCπ /BCν ν /CB/BD < /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BF /CT±µ∓/C4/BY /CJ /CP /CL< /BG. /BJ × /BD/BC− /BD/BE/BV/C4/BP/BL/BC/B1/A0/BF/BG /CT±/CT±µ∓µ∓/C4/BY /CJ /CP /CL< /BG. /BD/BE × /BD/BC− /BD/BD/BV/C4/BP/BL/BC/B1/A0/BF/BHπ /BCµ±/CT∓/C4/BY /CJ /CP /CL< /BI. /BE × /BD/BC− /BL/BV/C4/BP/BL/BC/B1 /CJ /CP /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CQ /CL /CC/CW/CX/D7 /D1/D3 /CS/CT /CX/D2/CR/D0/D9/CS/CT/D7 /CV/CP/D1/D1/CP/D7 /CU/D6/D3/D1 /CX/D2/D2/CT/D6 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CQ/D9/D8 /D2/D3/D8 /D8/CW/CT /CS/CX/D6/CT/CR/D8/CT/D1/CX/D7/D7/CX/D3/D2 /D1/D3 /CS/CT /C3 /BC/C4→π /B7π−γ /B4/BW/BX/B5/BA/CJ /CR /CL /C5/D3/D7/D8 /D3/CU /D8/CW/CX/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/B8 /D8/CW/CT /D0/D3 /DB/B9/D1/D3/D1/CT/D2/D8/D9/D1 γ /D4/CP /D6/D8/B8 /CX/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /D8/CW/CT /D4/CP /D6/CT/D2/D8 /D1/D3 /CS/CT /D0/CX/D7/D8/CT/CS /DB/CX/D8/CW/D3/D9/D8 γ /B3/D7/BA/CJ /CS /CL /CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB /CU/D3 /D6 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA/CJ /CT /CL /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CJ /CU /CL /CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CX/D2 /D0/CT/CP/CS/CX/D2/CV /D3 /D6/CS/CT/D6/BA /CC /CT/D7/D8 /D3/CU /CS/CX/D6/CT/CR/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CX/D2/CR/CT /D8/CW/CT /CX/D2/B9/CS/CX/D6/CT/CR/D8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D2/CS /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT /CP/D2/CS /BD/BH /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BE/BJ /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BD/BD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT/D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BF/BH/BA/BJ /CU/D3 /D6 /BD/BJ /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3 /D3/D2/CT/BA/DC/BE − /BD/BJ/DC/BI − /BK/BC− /BF/BD/DC/BJ − /BE/BD− /BE/BC− /BD/BC/DC/BK /BH/BI − /BL− /BH/BD − /BD/DC/BL /BF/BC− /BE/BF− /BD/BD− /BD/BH /BI/BE/DC/BD/BF /BJ− /BD− /BJ /BC /BD/BF /BK/DC/BD/BG /BI− /BD− /BI /BC /BD/BE /BJ /BL/BF/DC/BD/BJ − /BH/BC− /BE/BG /BI/BI − /BL− /BE/BH /BJ− /BF− /BF/DC/BD/BL − /BK− /BF /BD/BC − /BD− /BH− /BD− /BD− /BD /BJ/A0 − /BL− /BD/BC /BL /BD/BF − /BG− /BE− /BD− /BD /BI /BD /DC/BD /DC/BE /DC/BI /DC/BJ /DC/BK /DC/BL /DC/BD/BF /DC/BD/BG /DC/BD/BJ /DC/BD/BL/C5/D3 /CS/CT /CA/CP/D8/CT /B4/BD/BC /BK/D7− /BD/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BDπ±/CT∓ν/CT /CJ /CP /CL /BC. /BC/BJ/BL/BF ± /BC. /BC/BC/BC/BG /BD/BA/BE/BV/CP/D0/D0/CT/CS /C3 /BC/CT /BF /BA/A0/BEπ±µ∓νµ /CJ /CP /CL /BC. /BC/BH/BE/BK/BI ± /BC. /BC/BC/BC/BE/BG/BV/CP/D0/D0/CT/CS /C3 /BC µ /BF /BA/A0/BI /BFπ /BC/BC. /BC/BF/BK/BD/BI ± /BC. /BC/BC/BC/BE/BL /BD/BA/BG/A0/BJπ /B7π−π /BC/BC. /BC/BE/BG/BH/BD ± /BC. /BC/BC/BC/BD/BH/A0/BKπ /B7π−/CJ /CQ /CL/B4 /BF. /BK/BG/BG ± /BC. /BC/BE/BG /B5× /BD/BC− /BG/BD/BA/BE/A0/BLπ /BCπ /BC/B4/BD. /BI/BL/BC ± /BC. /BC/BD/BF /B5× /BD/BC− /BG/BD/BA/BG/A0/BD/BFπ /B7π−γ /CJ /CR/B8/CS /CL/B4 /BK. /BD/BD ± /BC. /BE/BL /B5× /BD/BC− /BI/BE/BA/BJ/A0/BD/BGπ /B7π−γ /B4/BW/BX/B5 /B4/BH. /BH/BH ± /BC. /BE/BE /B5× /BD/BC− /BI/BE/BA/BC/A0/BD/BJ /BEγ /B4/BD. /BC/BI/BL ± /BC. /BC/BC/BL /B5× /BD/BC− /BG/BD/BA/BD/A0/BD/BL /CT /B7/CT−γ /B4/BD. /BK/BI ± /BC. /BC/BJ /B5× /BD/BC− /BI/BD/BA/BJ /C3 /BC/C4 /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB /C3 /BC/C4 /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB/C3 /BC/C4 /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB /C3 /BC/C4 /BW/BX/BV/BT /CH/CA /BT /CC/BX/CB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BJ /A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BJ /A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BJ /A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BJ/CE /BT/C4/CD/BX /B4/BD/BC /BI/D7− /BD/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BH/BD± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC /BE. /BG/BH/BD± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC/BE. /BG/BH/BD± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC /BE. /BG/BH/BD± /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF/BE /B7/BC. /BD/BF − /BC. /BD/BH /BD/BL/BE /BU/BT/C4/BW/C7/B9/BA/BA/BA /BJ/BH /C0/C4/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BF/BH± /BC. /BE/BC /BD/BK/BC /BD/BG/C2/BT/C5/BX/CB /BJ/BE /C0/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BJ/BD± /BC. /BE/BK /BL/BL /BV/C0/C7 /BJ/BD /BW/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BH± /BC. /BF /BL/BK /BD/BG/C2/BT/C5/BX/CB /BJ/BD /C0/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BD/BE± /BC. /BF/BF /BH/BC /C5/BX/C1/CB/C6/BX/CA /BJ/BD /C0/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BE/BC± /BC. /BF/BH /BH/BF /CF/BX/BU/BU/BX/CA /BJ/BC /C0/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BE. /BI/BE /B7/BC. /BE/BK − /BC. /BE/BJ /BD/BF/BI /BU/BX/C0/CA /BI/BI /C0/C4/BU/BV /BT/D7/D7/D9/D1/CT/D7 /BV/C8/BF. /BE/BI± /BC. /BJ/BJ /BD/BK /BT/C6/BW/BX/CA/CB/C7/C6 /BI/BH /C0/BU/BV/BD. /BG± /BC. /BG /BD/BG /BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /C0/BU/BV/BD/BG/C2/BT/C5/BX/CB /BJ/BE /CX/D7 /CP /AC/D2/CP/D0 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D2/CS /CX/D2/CR/D0/D9/CS/CT/D7 /C2/BT/C5/BX/CB /BJ/BD/BA/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD /A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/BD/BC /BI/D7− /BD/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BL/BF± /BC. /BC/BG 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/BD/BA/BL/BA /BC. /BG/BF/BL/BD± /BC. /BC/BC/BD/BF /BC. /BG/BF/BL/BD± /BC. /BC/BC/BD/BF/BC. /BG/BF/BL/BD± /BC. /BC/BC/BD/BF /BC. /BG/BF/BL/BD± /BC. /BC/BC/BD/BF/BX/CC /BT/BY/C1/CC /BC/BK/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BL /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BL /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BL /BB/A0/BI /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BL /BB/A0/BI/CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BG/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BG/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BG/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BG/BF± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA/BC. /BG/BG/BG/BI± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BD/BL /BC. /BG/BG/BG/BI± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BD/BL/BC. /BG/BG/BG/BI± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BD/BL /BC. /BG/BG/BG/BI± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BD/BL/BD/BC/BC/C3 /BF/BL/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /C3/CC/BX/CE /C6/D3/D8 /CX/D2 /AC/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BJ± /BC. /BC/BK /BE/BL /BU/BT/CA/C5/C1/C6 /BJ/BC /C0/C4/BU/BV η/BC/BC /BP/BE. /BC/BE± /BC. /BE/BF/BC. /BF/BE± /BC. /BD/BH /BF/BC /BU/CD/BW /BT /BZ/C7 /CE /BJ/BC /C0/C4/BU/BV η/BC/BC /BP/BD. /BL± /BC. /BH/BC. /BG/BI± /BC. /BD/BD /BH/BJ /BU/BT/C6/C6/BX/CA /BI/BL /C7/CB/C8/C3 η/BC/BC /BP/BE. /BE± /BC. /BF/BF/BL/CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /DA/CX/CP /D8/CW/CT/CX/D6 /D7/CT/D4/CP /D6/CP/D8/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D3 /D6/D8 /CW /CT /D8 /DB /D3 /D1/D3 /CS/CT/D7/BA /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /A0/parenleftbig π±/CT∓ν/CTγ/parenrightbig/BB/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig π±/CT∓ν/CTγ/parenrightbig/BB/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig π±/CT∓ν/CTγ/parenrightbig/BB/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig π±/CT∓ν/CTγ/parenrightbig/BB/A0/parenleftbig π±/CT∓ν/CT/parenrightbig/A0/BD/BC /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BF/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BL/BD/BI± /BC. /BC/BD/BJ /BG/BF/BC/BL /BG/BC/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BH /C3/CC/BX/CE /BX∗ γ> /BF/BC /C5/CT/CE/B8 θ∗/CTγ> /BE/BC◦/BC. /BL/BI/BG± /BC. /BC/BC/BK /B7/BC. /BC/BD/BD − /BC. /BC/BC/BL /BD/BL/C3 /C4/BT/C1 /BC/BH /C6/BT/BG/BK /BX∗ γ> /BF/BC /C5/CT/CE/B8 θ∗/CTγ> /BE/BC◦/BC. /BL/BC/BK± /BC. /BC/BC/BK /B7/BC. /BC/BD/BF − /BC. /BC/BD/BE /BD/BH/CZ /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C2 /C3/CC/BX/CE /BX∗ γ≥ /BF/BC /C5/CT/CE/B8 θ∗/CTγ≥ /BE/BC◦/BC. /BL/BF/BG± /BC. /BC/BF/BI /B7/BC. /BC/BH/BH − /BC. /BC/BF/BL /BD/BF/BK/BG /C4/BX/BU/BX/CA /BL/BI /C6/BT/BF/BD /BX∗ γ≥ /BF/BC /C5/CT/CE/B8 θ∗/CTγ≥ /BE/BC◦/BG/BC/BT/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS /CR/D9/D8 /BX∗ γ> /BD/BC /C5/CT/CE/B8 θ∗/CTγ> /BC◦/BD/BG/BE/BE/BD /CT/DA/D8/D7/BM /A0/B4π±/CT∓ν/CTγ /B5/BB/A0 /B4 π±/CT∓ν/CT /B5/BP/B4 /BG. /BL/BG/BE± /BC. /BC/BI/BE/B5/B1/BA WEIGHTED AVERAGE 0.936 ±0.019 (Error scaled by 2.3) LEBER 96 NA31ALAVI-HARATI 01J KTEV 3.4LAI 05 NA48 5.3ALEXOPOU... 05 KTEV 1.4χ2 10.2 (Confidence Level = 0.006) 0.8 0.85 0.9 0.95 1 1.05 1.1/A0/parenleftBig π±/CT∓ν/CTγ/parenrightBig/BB/A0/parenleftBig π±/CT∓ν/CT/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig π±µ∓νµγ/parenrightbig/BB/A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π±µ∓νµγ/parenrightbig/BB/A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π±µ∓νµγ/parenrightbig/BB/A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BD/BD /BB/A0/BE /A0/parenleftbig π±µ∓νµγ/parenrightbig/BB/A0/parenleftbig π±µ∓νµ/parenrightbig/A0/BD/BD /BB/A0/BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BL± /BC. /BC/BL /BG/BD/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BH /C3/CC/BX/CE /BX∗ γ> /BF/BC /C5/CT/CE/BE. /BC/BK± /BC. /BD/BJ /B7/BC. /BD/BI − /BC. /BE/BD /BE/BH/BE /BU/BX/C6/BW/BX/CA /BL/BK /C6/BT/BG/BK /BX∗ γ≥ /BF/BC /C5/CT/CE/BG/BD/BT/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS /CR/D9/D8 /BX∗ γ> /BD/BC /C5/CT/CE/B8 /BD/BF/BK/BH /CT/DA/D8/D7/BM /A0/B4 π±µ∓νµγ /B5/BB /A0 /B4 π±µ∓νµ /B5/BP /B4 /BC . /BH/BF/BC±/BC. /BC/BD/BG± /BC. /BC/BD/BE/B5/B1/BA /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /C0/CP/CS/D6/D3/D2/CX/CR/D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D4/CW/D3/D8/D3/D2/D7 /D3 /D6/lscript /lscript /D4/CP/CX/D6/D7 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π /BCπ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BH. /BI < /BH. /BI < /BH. /BI < /BH. /BI/BL/BC /BU/BT/CA/CA /BL/BG /C6/BT/BF/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BF/BC /BL/BC /CA/C7/BU/BX/CA/CC/CB /BL/BG /BX/BJ/BL/BL/A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BJ /A0/parenleftbig π /B7π−γ/parenrightbig/BB/A0/parenleftbig π /B7π−π /BC/parenrightbig/A0/BD/BF /BB/A0/BJ/BY /D3 /D6/CT /CP /D6/D0/CX/CT/D6 /D0/CX/D1/CX/D8/D7 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BF± /BC. /BD/BF /BH/BD/BI /BG/BE, /BG/BF/BV/BT/CA/CA/C7/C4/C4 /BK/BC /BU /CB/C8/BX/BV /BX∗ γ> /BE/BC /C5/CT/CE/BE. /BF/BF± /BC. /BE/BF /BH/BG/BI /BG/BE, /BG/BG/BV/BT/CA/CA/C7/C4/C4 /BK/BC /BU /CB/C8/BX/BV/BF. /BH/BI± /BC. /BE/BI /BD/BC/BI/BE /BG/BE, /BG/BH/BV/BT/CA/CA/C7/C4/C4 /BK/BC /BU /CB/C8/BX/BV /BX∗ γ> /BE/BC /C5/CT/CE/BG/BE/BV/BT/CA/CA/C7/C4/C4 /BK/BC /BU /D5/D9/D3/D8/CT/D7 /BU/B4 π /B7π−γ /B5/D9 /D7 /CX /D2 /CV/D2 /D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /BU/B4 π /B7π−π /BC/B5 /BP /BC/BA/BD/BE/BF/BL/BA /CF /CT/CS/CX/DA/CX/CS/CT /CQ /DD /D8/CW/CX/D7 /DA/CP/D0/D9/CT /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/CS /A0/B4 π /B7π−γ /B5/BB/A0 /B4 π /B7π−π /BC/B5/BA/BG/BF/C1/D2/D8/CT/D6/D2/CP/D0 /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /D3/D2/D0/DD /BA/BG/BG/BW/CX/D6/CT/CR/D8 γ /CT/D1/CX/D7/D7/CX/D3/D2 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /D3/D2/D0/DD 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/BZ/BX/BE. /BD/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BL/BA/BE. /BC/BK± /BC. /BC/BE± /BC. /BC/BE /BK/BI/BI/BL /BG/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BU /C3/CC/BX/CE /BX∗ γ> /BE/BC /C5/CT/CE/BE. /BF/BC± /BC. /BC/BJ /BF/BD/BF/BI /CA/BT/C5/BU/BX/CA/BZ /BL/BF /BX/BJ/BF/BD /BX∗ γ> /BE/BC /C5/CT/CE/BG/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BU /CX/D2/CR/D0/D9/CS/CT/D7 /CQ /D3/D8/CW /BW/CX/D6/CT/CR/D8 /BX/D1/CX/D7/D7/CX/D3/D2 /B4/BW/BX/B5 /CP/D2/CS /C1/D2/D2/CT/D6 /BU/D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /B4/C1/BU/B5/D4 /D6/D3 /CR/CT/D7/D7/CT/D7/BA /BJ/BF/BE /BJ/BF/BE/BJ/BF/BE /BJ/BF/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /A0/parenleftbig π /B7π−γ /B4/BW/BX/B5/parenrightbig/BB/A0/parenleftbig π /B7π−γ/parenrightbig/A0/BD/BG /BB/A0/BD/BF /A0/parenleftbig π /B7π−γ 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/B4/D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/BB/BE/BE/D1/CQ/B5 /BE/BA/A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BI /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BI /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BI /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BC/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BK/BC/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BE. /BK/BC/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BK/BC/BE± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BE. /BK/BC/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK/BC/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK/BC/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK/BC/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ/BL± /BC. /BC/BE± /BC. /BC/BE /BE/BJ/CZ /BT/BW/C1/C6/C7/C4/BY/C1 /BC/BF /C3/C4/C7/BX/BE. /BK/BD± /BC. /BC/BD± /BC. /BC/BE /C4/BT/C1 /BC/BF /C6/BT/BG/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD/BF± /BC. /BG/BF /BE/BK /BU/BT/CA/C5/C1/C6 /BJ/BD /C0/C4/BU/BV/BE. /BE/BG± /BC. /BE/BK /BD/BD/BH /BU/BT/C6/C6/BX/CA /BI/BL /C7/CB/C8/C3/BE. /BH± /BC. /BJ /BD/BI /BT/CA/C6/C7/C4/BW /BI/BK /BU /C0/C4/BU/BV /CE /CP/CR/D9/D9/D1 /CS/CT/CR/CP /DD/A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BL /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BL /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BL /A0/parenleftbig/BEγ/parenrightbig/BB/A0/parenleftbig π /BCπ /BC/parenrightbig/A0/BD/BJ /BB/A0/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BI/BF/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BI/BF/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BI/BF/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BI/BF/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BI/BF/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK /BC. /BI/BF/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK/BC. /BI/BF/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK /BC. /BI/BF/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK/BD/BD/BC/CZ /BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BJ /C6/BT/BF/BD/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BG× /BD/BC− /BJ< /BE. /BG× /BD/BC− /BJ< /BE. /BG× /BD/BC− /BJ< /BE. /BG× /BD/BC− /BJ/BL/BC /BH/BG/BU/BT/CA/CA /BL/BH /BV /C6/BT/BF/BD/BH/BG/BT/D7/D7/D9/D1/CT/D7 /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CS/CT/CR/CP /DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BL. /BH/BC± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BL. /BH/BC± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BL. /BH/BC± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BL. /BH/BC± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BD/BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BC. /BI± /BC. /BE± /BC. /BG /BI/BK/BI/BG /BH/BH/BY /BT/C6/CC/C1 /BL/BL /BU /C6/BT/BG/BK/BL. /BE± /BC. /BH± /BC. /BH /BD/BC/BH/BF /BU/BT/CA/CA /BL/BC /BU /C6/BT/BF/BD/BL. /BD± /BC. /BG /B7/BC. /BI − /BC. /BH /BL/BD/BL /C7/C0/C4 /BL/BC /BU /BU/BK/BG/BH/BH/BH/BY /D3 /D6/BY /BT/C6/CC/C1 /BL/BL /BU /B8 /D8/CW/CT± /BC. /BG /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CU/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/B8/D4 /D6/CX/D1/CP /D6/CX/D0/DD /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT π /BC→ /CT /B7/CT−γ /CP/D2/CS /C3 /BC/C4→π /BCπ /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/DA/CP/D0/B9/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /BD/BL/BL/BL /CF /CT/CQ /CT/CS/CX/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7/BA WEIGHTED AVERAGE 10.0 ±0.5 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. OHL 90B B845 1.4BARR 90B NA31 1.2FANTI 99B NA48 2.0χ2 4.6 (Confidence Level = 0.099) 6 8 10 12 14 16/A0/parenleftBig/CT /B7/CT−γ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BL /BB/A0/BI /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BL /BB/A0/BI /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BL /BB/A0/BI /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/BFπ /BC/parenrightbig/A0/BD/BL /BB/A0/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BG. /BK/BJ± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BG. /BK/BJ± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BG. /BK/BJ± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BG. /BK/BJ± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /BG. /BJ/BE± /BC. /BC/BG± /BC. /BD/BF /BG. /BJ/BE± /BC. /BC/BG± /BC. /BD/BF/BG. /BJ/BE± /BC. /BC/BG± /BC. /BD/BF /BG. /BJ/BE± /BC. /BC/BG± /BC. /BD/BF/BK/BF/CZ /BH/BI/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /BU /C3/CC/BX/CE/BH/BI/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C3 /BC/C4→ /CT /B7/CT−γ/parenrightbig/BB/A0/parenleftbig/C3 /BC/C4→ /BFπ /BC/parenrightbig/CL/ /CJ/BF/A0/parenleftbig π /BC→ /BEγ/parenrightbig ×/A0/parenleftbig π /BC→ /CT /B7/CT−γ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /CL/BP /B4 /BD . /BF/BF/BC/BE± /BC. /BC/BC/BG/BI± /BC. /BC/BD/BC/BF/B5× /BD/BC− /BF/BA/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD/D3 /D9 /D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BF/A0/parenleftbig π /BC→ /BEγ/parenrightbig × /A0/parenleftbig π /BC→ /CT /B7/CT−γ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /BP/B4 /BF. /BH/BH± /BC. /BC/BL/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BF. /BH/BL± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BL± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH/BL± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BL± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BF. /BI/BE± /BC. /BC/BG± /BC. /BC/BK /BL/BD/BC/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BZ /C3/CC/BX/CE/BF. /BG± /BC. /BI± /BC. /BG /BG/BH /BY /BT/C6/CC/C1 /BL/BJ /C6/BT/BG/BK/BF. /BE/BF± /BC. /BE/BF± /BC. /BD/BL /BD/BL/BJ /CB/C8/BX/C6/BV/BX/CA /BL/BH /BX/BJ/BL/BL/A0/parenleftbig/CT /B7/CT−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/CT /B7/CT−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL/BH± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BH± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL/BH± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BH± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BK/BG± /BC. /BD/BH± /BC. /BF/BE /BD/BH/BG/BF /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BY /C3/CC/BX/CE /BX∗ γ> /BH/C5 /CT /CE/BK. /BC± /BD. /BH /B7/BD. /BG − /BD. /BE /BG/BC /CB/BX/CC/CI/CD /BL/BK /C6/BT/BF/BD /BX∗ γ> /BH/C5 /CT /CE/BI. /BH± /BD. /BE± /BC. /BI /BH/BK /C6/BT/C3/BT /CH /BT /BL/BG /BX/BJ/BL/BL /BX∗ γ> /BH/C5 /CT /CE/BI. /BI± /BF. /BE /C5/C7/CA/CB/BX /BL/BE /BU/BK/BG/BH /BX∗ γ> /BH/C5 /CT /CE/A0/parenleftbig µ /B7µ−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig µ /B7µ−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig µ /B7µ−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig µ /B7µ−γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BL/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BG /B7/BJ. /BH − /BH. /BL± /BC. /BJ /BD/BC. /BG /B7/BJ. /BH − /BH. /BL± /BC. /BJ/BD/BC. /BG /B7/BJ. /BH − /BH. /BL± /BC. /BJ /BD/BC. /BG /B7/BJ. /BH − /BH. /BL± /BC. /BJ/BG /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /BX /C3/CC/BX/CE /D1γγ≥ /BD /C5/CT/CE/BB /CR /BE /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 × /C8 /CP /D6/CX/D8 /DD/B4 /BV/C8 /B5/D3 /D6/C4 /CT /D4 /D8 /D3 /D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5/D1 /D3 /CS /CT /D7 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BE/BF /BB/A0/BK /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BE/BF /BB/A0/BK /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BE/BF /BB/A0/BK /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BE/BF /BB/A0/BK/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG/BJ/BG± /BC. /BC/BH/BJ /BI/BE/BD/BC /BT/C5/BU/CA/C7/CB/BX /BC/BC /BU/BK/BJ/BD/BF. /BK/BJ± /BC. /BF/BC /BD/BJ/BL /BH/BJ/BT/C3/BT /BZ/C1 /BL/BH /CB/C8/BX/BV/BF. /BF/BK± /BC. /BD/BJ /BJ/BC/BJ /C0/BX/C1/C6/CB/C7/C6 /BL/BH /BU/BJ/BL/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BL± /BC. /BF± /BC. /BD /BD/BJ/BK /BH/BK/BT/C3/BT /BZ/C1 /BL/BD /BU /CB/C8/BX/BV /C1/D2 /BT/C3/BT /BZ/C1 /BL/BH/BF. /BG/BH± /BC. /BD/BK± /BC. /BD/BF /BF/BI/BK /BH/BL/C0/BX/C1/C6/CB/C7/C6 /BL/BD /CB/C8/BX/BV /C1/D2 /C0/BX/C1/C6/CB/C7/C6 /BL/BH/BG. /BD± /BC. /BH /BH/BG /C1/C6/BT /BZ/BT/C3/C1 /BK/BL /CB/C8/BX/BV /C1/D2 /BT/C3/BT /BZ/C1 /BL/BD /BU/BE. /BK± /BC. /BF± /BC. /BE /BK/BJ /C5/BT /CC/C0/C1/BT/CI/C0/BT/BA/BA/BA /BK/BL /BU /CB/C8/BX/BV /C1/D2 /C0/BX/C1/C6/CB/C7/C6 /BL/BD /BJ/BF/BF /BJ/BF/BF/BJ/BF/BF /BJ/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /BH/BJ/BT/C3/BT /BZ/C1 /BL/BH /CV/CX/DA/CT/D7 /D8/CW/CX/D7 /D2/D9/D1/CQ /CT/D6 /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /CP/DA/CT/D6/CP/CV/CT /CU/D3 /D6 /A0/B4 /C3 /BC/C4→ π /B7π−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/BA/BH/BK/BT/C3/BT /BZ/C1 /BL/BD /BU /CV/CX/DA/CT /D8/CW/CX/D7 /D2/D9/D1/CQ /CT/D6 /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /D8/CW/CT /BD/BL/BL/BC /C8/BW/BZ /CP/DA/CT/D6/CP/CV/CT /CU/D3 /D6 /A0/B4 /C3 /BC/C4→ π /B7π−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/BA/BH/BL/C0/BX/C1/C6/CB/C7/C6 /BL/BD /CV/CX/DA/CT /A0/B4 /C3 /BC/C4→µµ /B5/BB/A0/D8/D3/D8/CP/D0 /BA /CF /CT /CS/CX/DA/CX/CS/CT /D3/D9/D8 /D8/CW/CT /A0/B4 /C3 /BC/C4→π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0/C8/BW/BZ /CP/DA/CT/D6/CP/CV/CT /DB/CW/CX/CR/CW /D8/CW/CT/DD /D9/D7/CT/CS/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BK/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BD /BC. /BC/BK/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BD /BC. /BC/BK/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BD /BC. /BC/BK/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BD /BG /BT/C5/BU/CA/C7/CB/BX /BL/BK /BU/BK/BJ/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI /BL/BC /BD /BT/C3/BT /BZ/C1 /BL/BH /CB/C8/BX/BV < /BC. /BG/BD /BL/BC /BC /BI/BC/BT/CA/C1/CB/BT/C3/BT /BL/BF /BU /BU/BJ/BL/BD/BI/BC/BT/CA/C1/CB/BT/C3/BT /BL/BF /BU /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D0/D0 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW < /BI /C5/CT/CE/D6/CP/CS/CX/CP/D8/CT/CS /CT/D2/CT/D6/CV/DD /BA/A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BD± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BD± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD/BD± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BD± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BC/BK± /BC. /BC/BL± /BC. /BD/BK /BD/BD/BE/BH /BI/BD/C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK/BF. /BE± /BC. /BI± /BC. /BG /BF/BJ /BT/BW /BT/C5/CB /BL/BK /C3/CC/BX/CE/BG. /BG± /BD. /BF± /BC. /BH /BD/BF /CC /BT/C3/BX/CD/BV/C0/C1 /BL/BK /CB/C8/BX/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BI /BL/BC /C6/C7/C5/CD/CA/BT /BL/BJ /CB/C8/BX/BV /D1/CT/CT> /BG/C5 /CT /CE/BI/BD/C4/BT/C1 /BC/BF /BV /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /BC/BA/BD/BH/B4/D7/DD/D7/D8/B5 ± /BC/BA/BD/BC/B4/D2/D3 /D6/D1/B5 /CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /CC/CW/CT /D2/D3 /D6/D1/CP/D0/B9/CX/DE/CP/D8/CX/D3/D2 /D9/D7/CT/D7 /BU/CA/B4 /C3/C4→π /B7π−π /BC/B5 /B6 /BU/CA/B4 π /BC→ /CT /B7/CT−/B5/BP /B4 /BD . /BH/BC/BH± /BC. /BC/BG/BJ/B5× /BD/BC− /BF/CU/D6/D3/D1 /D3/D9/D6 /BE/BC/BC/BC /BX/CS/CX/D8/CX/D3/D2/BA/A0/parenleftbig π /BCπ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig π /BCπ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig π /BCπ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig π /BCπ /BC/CT 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/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/B9/D4/CT /CR /D8 /CT /CS /D8/D3 /CQ /CT /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT /CP/D2/CS /D8/D3 /CS/D3/D1/CX/D2/CP/D8/CT /D8/CW/CT /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/D8/BA /C4/BT/C1 /BC/BE /BU /D6/CT/D7/D9/D0/D8/D7/D9/CV/CV/CT/D7/D8/D7 /D8/CW/CP/D8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CT/AB/CT/CR/D8/D7 /CS/D3/D1/CX/D2/CP/D8/CT/BA /CC /CT/D7/D8 /CU/D3 /D6/A1 /CB /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BC/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK < /BE. /BK < /BE. /BK < /BE. /BK/BL/BC /BI/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BG /BT /C3/CC/BX/CE /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BH /BL/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BG /BT /C3/CC/BX/CE/BC. /BC/BC/BG/BJ /B7/BC. /BC/BC/BE/BE − /BC. /BC/BC/BD/BK /BI/BJ/C4/BT/C1 /BC/BE /BU /C6/BT/BG/BK /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/D8 < /BH. /BD /BL/BC /BE /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C3/CC/BX/CE/BC. /BC/BD /D8/D3 /BC. /BC/BE /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BU /C3/CC/BX/CE /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D4/CP /D6/D8 < /BG/BF /BL/BC /BC /C0/BT/CA/CA/C1/CB /BL/BF /BU /BX/BJ/BL/BL < /BJ/BH /BL/BC /BC /BU/BT/CA/C3/BX/CA /BL/BC /BX/BJ/BF/BD < /BH/BH /BL/BC /BC /C7/C0/C4 /BL/BC /BU/BK/BG/BH < /BG/BC/BC /BL/BC /BU/BT/CA/CA /BK/BK /C6/BT/BF/BD < /BF/BE/BC/BC /BL/BC /C2/BT/CB/CC/CA/CI/BX/C5/BA/BA/BA /BK/BK /CB/C8/BX/BV/BI/BI/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BG /BT /BD/BL/BL/BL/B9/BE/BC/BC/BC /CS/CP/D8/CP /D7/CT/D8 /CP/D2/CS /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BD/BL/BL/BJ/CS/CP/D8/CP /D7/CT/D8/BA/BI/BJ/C4/BT/C1 /BC/BE /BU /D9/D7/CT/D7 /D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /CP /D7/CX/CV/D2/CP/D0 /CX/D2 /C3 /BC/C4→π /BCγγ /DB/CX/D8/CW /D1 /B4γγ /B5< /D1 /B4π /BC/B5 /CP/D2/CS /D8/CW/CT/CX/D6 /CP/CE/DA/CP/D0/D9/CT /D8/D3 /D4 /D6/CT/CS/CX/CR/D8 /D8/CW/CX/D7 /DA/CP/D0/D9/CT/BA/A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE/CX/D3/D0/CP/D8/CT/D7 /BV/C8 /CX/D2 /D0/CT/CP/CS/CX/D2/CV /D3 /D6/CS/CT/D6/BA /CC /CT/D7/D8 /D3/CU /CS/CX/D6/CT/CR/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CX/D2/CR/CT /D8/CW/CT /CX/D2/CS/CX/D6/CT/CR/D8 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/CP/D2/CS /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA /CC /CT/D7/D8 /D3/CU /A1 /CB /BP/BD/DB /CT/CP/CZ/D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BD < /BE. /BD < /BE. /BD < /BE. /BD/BL/BC /BC /BI/BK/BT/C0/C6 /BC/BI /C3/BF/BL/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BL /BL/BC /BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /C3/CC/BX/CE < /BD/BI /BL/BC /BC /BT/BW /BT/C5/CB /BL/BL /C3/CC/BX/CE < /BH/BK/BC /BL/BC /BC /CF/BX/BT /CE/BX/CA /BL/BG /BX/BJ/BL/BL < /BE/BE/BC/BC /BL/BC /BC /BZ/CA/BT/C0/BT/C5 /BL/BE /BV/C6/CC/CA/BI/BK/CE /CP/D0/D9/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CP/D2/CP/D0/DD/DE/CX/D2/CV /BD/BC/B1 /D3/CU /CS/CP/D8/CP /D3/CU /CA/CD/C6 /BD /B4/D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CX/D2 /BE/BC/BC/BG/B5/BA /A0/parenleftbig π /BCπ /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig π /BCπ /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig π /BCπ /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig π /BCπ /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BG. /BJ× /BD/BC− /BH < /BG. /BJ× /BD/BC− /BH< /BG. /BJ× /BD/BC− /BH < /BG. /BJ× /BD/BC− /BH/BL/BC /BI/BL/C6/C1/CG /BC/BJ /C3/BF/BL/BD/BI/BL/C7/CQ/D7/CT/D6/DA/CT/CS /BD /CT/DA/CT/D2/D8 /DB/CX/D8/CW /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BC . /BG/BF± /BC. /BF/BH /CT/DA/CT/D2/D8/D7/BA /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BD/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BG/BJ< /BC. /BG/BJ< /BC. /BG/BJ< /BC. /BG/BJ/BL/BC /BT/C5/BU/CA/C7/CB/BX /BL/BK /BU /BU/BK/BJ/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BG /BL/BC /BC /BT/C3/BT /BZ/C1 /BL/BH /CB/C8/BX/BV < /BF. /BL /BL/BC /BC /BT/CA/C1/CB/BT/C3/BT /BL/BF /BU/BJ/BL/BD < /BF. /BF /BL/BC /BC /BJ/BC/BT/CA/C1/CB/BT/C3/BT /BL/BF /BU/BJ/BL/BD/BJ/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BT/CA/C1/CB/BT/C3/BT /BL/BF /CP/D2/CS /C5/BT /CC/C0/C1/BT/CI/C0/BT /BZ/BT/C6 /BK/BL/BA/A0/parenleftbig/CT±/CT±µ∓µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/CT±/CT±µ∓µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig/CT±/CT±µ∓µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/CT±/CT±µ∓µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/BD/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BD/BE < /BG. /BD/BE < /BG. /BD/BE < /BG. /BD/BE/BL/BC /BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /BU /C3/CC/BX/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE. /BF /BL/BC /BC /BJ/BD/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C0 /C3/CC/BX/CE /CB/D9/D4/BA /CQ /DD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /BU < /BI/BD/BC /BL/BC /BC /BJ/BD/BZ/CD /BL/BI /BX/BJ/BL/BL/BJ/BD/BT/D7/D7/D9/D1/CX/D2/CV /D9/D2/CX/CU/D3 /D6/D1 /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/A0/parenleftbig π /BCµ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π /BCµ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig π /BCµ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π /BCµ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BI. /BE× /BD/BC− /BL < /BI. /BE× /BD/BC− /BL< /BI. /BE× /BD/BC− /BL < /BI. /BE× /BD/BC− /BL/BL/BC /BT/CA/C1/CB/BT/C3/BT /BL/BK /BX/BJ/BL/BL Vud,Vus, THE CABIBBO ANGLE, AND CKM UNITARITY Updated November 2007 by E. Blucher (Univ. of Chicago) and W.J. Marciano (BNL) The Cabibbo-Kobayashi-Maskawa (CKM) [1,2] three- generation quark mixing matrix written in terms of the Wolfen-stein parameters ( λ, A, ρ, η ) [3] nicely illustrates the orthonor- mality constraint of unitarity and central role played by λ. V CKM=⎛ ⎝VudVusVub VcdVcsVcb VtdVtsVtb⎞ ⎠ =⎛ ⎝1−λ2/2 λA λ3(ρ−iη) −λ 1−λ2/2 Aλ2 Aλ3(1−ρ−iη)−Aλ21⎞ ⎠+O(λ4).(1) /BJ/BF/BG /BJ/BF/BG/BJ/BF/BG /BJ/BF/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 That cornerstone is a carryover from the two-generation Cabibbo angle, λ=s i n ( θCabibbo )=Vus. Its value is a criti- cal ingredient in determinations of the other parameters and intests of CKM unitarity. Unfortunately, the precise value of λhas been somewhat controversial in the past, with kaon decays suggesting [4] λ/similarequal 0.220, while hyperon decays [5] and indirect determinations via nuclear β-decays imply a somewhat larger λ/similarequal0.225−0.230. That discrepancy is often discussed in terms of a deviation from the unitarity requirement |V ud|2+|Vus|2+|Vub|2=1. (2) For many years, using a value of Vusderived from K→πeν (Ke3) decays, that sum was consistently 2–2.5 sigma below unity, a potential signal [6] fo r new physics eﬀects. Below, we discuss the current status of Vud,Vus, and their associated unitarity test in Eq. (2). (Since |Vub|2/similarequal1×10−5is negligibly small, it is ignored in this discussion.) Vud The value of Vudhas been obtained from superallowed nuclear, neutron, and pion decays. Currently, the most precisedetermination of V udcomes from superallowed nuclear beta- decays [6] (0+→0+transitions). Measurin g their half-lives, t, and Q values which give the decay rate factor, f,l e a d st oa precise determination of Vudvia the master formula [7–9] |Vud|2=2984.48(5) sec ft(1 + RC)(3) where RC denotes the entire eﬀect of electroweak radiative corrections, nuclear structure, and isospin violating nuclear eﬀects. RC is nucleus-dependent, ranging from about +3 .0% to +3 .6% for the nine best measured superallowed decays. In T a b l e1 ,w eg i v eu p d a t e d[ 1 0 ] ftvalues along with their implied Vudfor the nine best measured superallowed decays [6, 10]. They collectively give a weighted average (with errors combined in quadrature) of Vud=0.97418(27) (superallowed) , (4) which, assuming unitarity, corresponds to λ=0.226(1). We note that the new average value of Vudis shifted upward com- pared to our 2005 value of 0.97377(27) primarily because of a recent reevaluation of the isospin breaking Coulomb corrections by Towner and Hardy [10]. Combined measurements of the neutron lifetime, τn,a n d the ratio of axial-vector/vector couplings, gA≡GA/GV,v i a neutron decay asymmetries can also be used to determine Vud: |Vud|2=4908.7(1.9) sec τn(1 + 3 g2 A), (5) where the error stems from uncertainties in the electroweak radiative corrections [8] due to hadronic loop eﬀects. Those eﬀects have been recently updated and their error was reducedby about a factor of 2 [9], leading to a ±0.0002 theoreticalTable 1: Values of V udimplied by various precisely measured superallowed nuclear beta decays. The ftvalues and Coulomb isospin breaking corrections are taken from Towner andHardy [10]. Uncertainties in V udcorrespond to 1) nuclear structure and Z2α3uncertainties [6, 11] added in quadrature with the fterror; 2) a common error assigned to nuclear Coulombdistortion eﬀects [11]; and 3) a common uncer-tainty in the radiative corrections from quantumloop eﬀects [9]. Only the ﬁrst error is used to obtain the weighted average. Nucleus ft(sec) Vud 10C 3039.5(47) 0.97370(80)(14)(19) 14O 3042.5(27) 0.97411(51)(14)(19) 26Al 3037.0(11) 0.97400(24)(14)(19) 34Cl 3050.0(11) 0.97417(34)(14)(19) 38K 3051.1(10) 0.97413(39)(14)(19) 42Sc 3046.4(14) 0.97423(44)(14)(19) 46V 3049.6(16) 0.97386(49)(14)(19) 50Mn 3044.4(12) 0.97487(45)(14)(19) 54Co 3047.6(15) 0.97490(54)(14)(19) Weighted Ave. 0.97418(13)(14)(19) uncertainty in Vud(common to all Vudextractions). Using the world averages from this Review τave n= 885 .7(8) sec gave A=1.2695(29) (6) leads to Vud=0.9746(4) τn(18)gA(2)RC (7) with the error dominated by gAuncertainties (which have been expanded due to experimental in consistencies). We note that a recent precise measurement [12] of τn= 878 .5(7)(3) sec is also inconsistent with the world average from this Review and would lead to a considerably larger Vud=0.9786(4)(18)(2). Future neutron studies are expected to resolve these inconsistencies andsigniﬁcantly reduce the uncertainties in g Aandτn, potentially making them the best way to determine Vud. The recently completed PIBETA experiment at PSI mea- sured the very small ( O(10−8)) branching ratio for π+→ πoe+νewith about ±1/2% precision. Their result gives [13] Vud=0.9749(26)/bracketleftbiggBR(π+→e+νe(γ)) 1.2352×10−4/bracketrightbigg1 2 (8) which is normalized using the very precisely determined theoret- ical prediction for BR(π+→e+νe(γ)) = 1 .2352(5) ×10−4[7], rather than the experimental branching ratio from this Review of 1.230(4) ×10−4which would lower the value to Vud=0.9728(30). Theoretical uncertainties in that determination are very small;however, much higher statistics would be required to make thisapproach competitive with others. /BJ/BF/BH /BJ/BF/BH/BJ/BF/BH /BJ/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 Vus |Vus|may be determined from kaon decays, hyperon decays, and tau decays. Previous determinations have most often usedK/lscript3 decays: Γ K/lscript3=G2 FM5 K 192π3SEW(1 +δ/lscript K+δSU2)C2|Vus|2f2 +(0)I/lscript K.(9) Here, /lscriptrefers to either eorµ,GFis the Fermi constant, MKis the kaon mass, SEWis the short-distance radiative correction, δ/lscript Kis the mode-dependent long-dis tance radiative correction, f+(0) is the calculated form factor at zero momentum transfer for the /lscriptνsystem, and I/lscript Kis the phase-space integral, which depends on measured semileptonic form factors. For chargedkaon decays, δ SU2is the deviation from one of the ratio of f+(0) for the charged to neutral kaon decay; it is zero for the neutral kaon. C2is 1 (1/2) for neutral (charged) kaon decays. Most determinations of |Vus|have been based only on K→πeνdecays; K→πµνdecays have not been used because of large uncertainties in Iµ K. The experimental measurements are the semileptonic decay widths (based on the semileptonicbranching fractions and lifetime) and form factors (allowingcalculation of the phase space int egrals). Theory is needed for S EW,δ/lscript K,δSU2,a n d f+(0). Many new measurements during the last few years have resulted in a signiﬁcant shift in Vus. Most importantly, re- cent measurements of the K→πeνbranching fractions are signiﬁcantly diﬀerent than earlier PDG averages, probably asa result of inadequate treatment of radiation in older exper-iments. This eﬀect was ﬁrst observed by BNL E865 [14] inthe charged kaon system and then by KTeV [15,16] in theneutral kaon system; subsequent measurements were made byKLOE [17–20], NA48 [21–23], and ISTRA+ [24]. Current averages ( e.g., by the PDG [25] or Flavianet [26]) of the semileptonic branching fractions are based only on recent, high-statistics experiments where the treatment of radiation is clear.In addition to measurements of branching fractions, new mea-surements of lifetimes [27] and form factors [28–32], haveresulted in improved precision for all of the experimental inputstoV us. Precise measurements of form factors for Kµ3decay now make it possible to use both semileptonic decay modes to extract Vus. Following the analysis of the Flavianet group [26], one ﬁnds the values of |Vus|f+(0) in Table 2. The average of these measurements gives f+(0)|Vus|=0.21668(45) . (10) Figure 1 shows a comparison of these results with the PDG evaluation from 2002 [33], as well as f+(0)(1−|Vud|2−|Vub|2)1/2, the expectation for f+(0)|Vus|assuming unitarity, based on |Vud|=0.9742±0.0003,|Vub|=( 3.6±0.7)×10−3,a n dt h ew i d e l y used Leutwyler-Roos calculation of f+(0) = 0 .961±0.008 [34]. Using the result in Eq. (10) with the Leutwyler-Roos calculationoff +(0) gives |Vus|=λ=0.2255±0.0019. (11)Similar results for f+(0) were recently obtained from lattice gauge theory calculations [35,36]. For example, and recent 2+1 fermion dynamical wall calculation [36] gave f+(0) = 0.9609(51). Other calculations of f+(0) result in |Vus|values that diﬀer by as much as 2% from the result in Eq. (11). Forexample, a recent chiral perturbation theory calculation [37,38] gives f +(0) = 0 .974±0.012, which implies a lower value of |Vus|=0.2225±0.0028 [39]. Table 2: |Vus|f+(0) from K/lscript3. Decay Mode |Vus|f+(0) K±e30 .21746 ±0.00085 K±µ30 .21810 ±0.00114 KLe30 .21638 ±0.00055 KLµ30 .21678 ±0.00067 KSe30 .21554 ±0.00142 Average 0 .21668 ±0.00045 0.21 0.215 0.22 0.225 IVusI f+(0)PDG 02 K+e3 (2005) PDG 02 KLe3 (2005) KLm3 (2005) KSe3 (2005) Unitarity IVusI f+(0)K+ KL KS f+(0)(1-|Vud|2-|Vub|2)1/2 Figure 1: Comparison of determinations of |Vus|f+(0) from this review (labeled 2005), from the PDG 2002, and with the pre- diction from unitarity using |Vud|and the Leutwyler-Roos calculation of f+(0) [34]. For f+(0)(1−|Vud|2−|Vub|2)1/2, the inner error bars are from the quoted uncertainty in f+(0); the total uncertainties include the |Vud|and|Vub| errors. A value of Vuscan also be obtained from a comparison of the radiative inclusive decay rates for K→µν(γ)a n d π→µν(γ) combined with a lattice gauge theory calculation of fK/fπ via [40] |Vus|fK |Vud|fπ=0.2387(4)/bracketleftbiggΓ(K→µν(γ)) Γ(π→µν(γ))/bracketrightbigg1 2 (12) with the small error coming from electroweak radiative correc- tions. Employing Γ(K→µν(γ)) Γ(π→µν(γ))=1.3337(46) , (13) /BJ/BF/BI /BJ/BF/BI/BJ/BF/BI /BJ/BF/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 which averages in the KLOE result [41], B(K→µν(γ)) = 63.66(9)(15)% and [42, 43] fK/fπ=1.208(2)(+7 /−14) (14) along with the value of Vudin Eq. (4) leads to |Vus|=0.2223(5)(1 .208fπ/fK). (15) It should be mentioned that hyperon decay ﬁts suggest [5] |Vus|=0.2250(27) Hyperon Decays (16) modulo SU(3) breaking eﬀects that could shift that value up or down. We note that a recent representative eﬀort [44] thatincorporates SU(3) breaking found V us=0.226(5). Similarly, strangeness changing tau decays give [45] |Vus|=0.2208(34) Tau Decays (17) where the central value depends on the strange quark mass. Employing the value of Vudin Eq. (4) and Vusin Eq. (11) leads to the unitarity consistency check |Vud|2+|Vus|2+|Vub|2=0.9999(5)(9) , (18) where the ﬁrst error is the uncertainty from |Vud|2and the sec- ond error is the uncertainty from |Vus|2. The result is in good agreement with unitarity. Averaging the direct determinationofλ(V us) with the determination derived from unitarity and Vudgivesλ=0.226(1). Although unitarity now seems well es- tablished, issues regarding the Q values in superallowed nuclearβ-decays, τ n,gA,f+(0) and fK/fπmust still be resolved before a deﬁnitive conﬁrmation is possible. CKM Unitarity Constraints The current good experimental agreement with unitarity, |Vud|2+|Vus|2+|Vub|2=0.9999(10) provides strong conﬁrmation of Standard Model radiative co rrections (which range between 3-4% depending on the nucleus used) at better than the 30 sigma level [46]. In addition, it implies constraints on “New Physics”eﬀects at both the tree and quantum loop levels. Those eﬀectscould be in the form of contributions to nuclear beta decays,K /lscript3decays and/or muon decays, with the last of these providing normalization via the muon lifetime [47], which is used toobtain the Fermi constant, G µ=1.166371(6) ×10−5GeV−2. We illustrate the implications of CKM unitarity for: 1) exotic muon decays [48]( beyond ordinary muon decay µ+→e+νe¯νµ); and 2) new heavy quark mixing VuD[49]. Other examples in the literature [50,51] include Zχboson quan- tum loop eﬀects, supersymmetry, leptoquarks, compositenessetc. Exotic Muon Decays If additional lepton ﬂavor violating decays such as µ +→ e+¯νeνµ(wrong neutrinos) occur, they would cause confusion in searches for neutrino oscillations at, for example, muon storage rings/neutrino factories or other neutrino sources from muondecays. Calling the rate for all such decays Γ(exotic µdecays), they should be subtracted before the extraction of Gµand normalization of the CKM matri x. Since that is not done and unitarity works, one has (at one-sided 95% CL) |Vud|2+|Vus|2+|Vub|2=1−BR(exotic µdecays) ≥0.9982 (19) or BR(exotic µdecays) <0.0018. (20) That bound is a factor of 6–7 better than the direct experimental bound on µ+→e+¯νeνµ. New Heavy Quark Mixing Heavy Dquarks naturally occur in fourth quark generation models and some heavy quark “new physics” scenarios such as E6grand uniﬁcation. 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/BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BJ/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BJ/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BI/BK/BE/BF± /BC. /BC/BC/BG/BG± /BC. /BC/BC/BG/BG /BH/BC/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV /BV/C8/C4/CA/BC. /BI/BK/BD± /BC. /BC/BE/BG /BI/BG/BL/BL /BV/C0/C7 /BJ/BJ /C0/BU/BV/BC. /BI/BE/BC± /BC. /BC/BE/BF /BG/BJ/BC/BL /C8/BX/BT /BV/C0 /BJ/BJ /C0/BU/BV/BC. /BI/BJ/BJ± /BC. /BC/BD/BC /BH/BC/BL/CZ /C5/BX/CB/CB/C6/BX/CA /BJ/BG /BT/CB/C8/C3 /CP/DD /BP− /BC. /BL/BD/BJ± /BC. /BC/BD/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BL± /BC. /BC/BJ /BD/BL/BE /BJ/BE/BU/BT/C4/BW/C7/B9/BA/BA/BA /BJ/BH 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/BC. /BC/BG/BH /BE/BG/BG/BI /BJ/BE/BU/BT/CB/C1/C4/BX /BI/BK /BU /C7/CB/C8/C3 /CP/D8 /BP− /BC. /BD/BK/BK± /BC. /BC/BE/BC/BC. /BI/BG/BL± /BC. /BC/BG/BG /BD/BF/BH/BC /BJ/BE/C0/C7/C8/C3/C1/C6/CB /BI/BJ /C0/BU/BV /CP/D8 /BP− /BC. /BE/BL/BG± /BC. /BC/BD/BK/BC. /BG/BE/BK± /BC. /BC/BH/BH /BD/BD/BL/BK /BJ/BE/C6/BX/BY/C3/BX/C6/CB /BI/BJ /C7/CB/C8/C3 /CP/D9 /BP− /BC. /BE/BC/BG± /BC. /BC/BE/BH/BJ/BE/C9/D9/CP/CS/D6/CP/D8/CX/CR /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD /D7/D3/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /B4/CB/CT/CT /D7/CT/CR/D8/CX/D3/D2/D7 /D3/D2 /CK/C9/CD/BT/BW/CA/BT /CC/C1/BV/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW Ꜽ /CP/D2/CS /CK/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ Ꜽ /CQ /CT/D0/D3 /DB/BA/B5 /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /D4 /D6/CT/DA/CT/D2/D8/D9/D7 /CU/D6/D3/D1 /CP/DA/CT/D6/CP/CV/CX/D2/CV /D6/CT/D7/D9/D0/D8/D7 /D3/CU /AC/D8/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CV /B8 /CW /B8 /CP/D2/CS /CZ /D8/CT/D6/D1/D7/BA/BJ/BF/BU/C1/CB/C1 /BJ/BG /DA/CP/D0/D9/CT /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /D5/D9/CP/CS/D6/CP/D8/CX/CR /AC/D8 /DB/CX/D8/CW /D5/D9/CP/CS/BA /D8/CT/D6/D1 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /DE/CT/D6/D3/BA /CV /CT/D6/D6/D3 /D6/CX /D7/D8/CW/D9/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /CX/CU /D0/CX/D2/CT/CP /D6/AC /D8/DB /CT/D6/CT /D9/D7/CT/CS/BA/BJ/BG/BU/CD/BV/C0/BT/C6/BT/C6 /BJ/BC /D6/CT/D7/D9/D0/D8 /D6/CT/DA/CX/D7/CT/CS /CQ /DD /BU/CD/BV/C0/BT/C6/BT/C6 /BJ/BH /D8/D3 /CX/D2/CR/D0/D9/CS/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CP/D2/CS/D8/D3 /D9/D7/CT /D1/D3 /D6/CT /D6/CT/D0/CX/CP/CQ/D0/CT /C3 /BC/C4 /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /D7/CT/CR/D3/D2/CS /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /B4/CW/CP/CS /D7/CP/D1/CT /CQ /CT/CP/D1/B5/BA WEIGHTED AVERAGE 0.678 ±0.008 (Error scaled by 1.5) MESSNER 74 ASPK 0.0PEACH 77 HBC 6.3CHO 77 HBC 0.0ANGELOPO... 98C CPLR 0.5χ2 6.9 (Confidence Level = 0.076) 0.55 0.6 0.65 0.7 0.75 0.8/C4/CX/D2/CT/CP /D6 /CR/D3 /CT/AB/BA /CV /CU/D3 /D6 /C3 /BC/C4→π /B7π−π /BC/D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8 /D7/D5/D9/CP /D6/CT/CS/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BJ/BI± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BI± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BI± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BI± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BD± /BC. /BC/BC/BG± /BC. /BC/BD/BH /BH/BC/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV /BV/C8/C4/CA/BC. /BC/BL/BH± /BC. /BC/BF/BE /BI/BG/BL/BL /BV/C0/C7 /BJ/BJ /C0/BU/BV/BC. /BC/BG/BK± /BC. /BC/BF/BI /BG/BJ/BC/BL /C8/BX/BT /BV/C0 /BJ/BJ /C0/BU/BV/BC. /BC/BJ/BL± /BC. /BC/BC/BJ /BH/BC/BL/CZ /C5/BX/CB/CB/C6/BX/CA /BJ/BG /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BD± /BC. /BC/BD/BK /BE/BL/CZ /BJ/BH/BT/C4/BU/CA/C7 /CF /BJ/BC /BT/CB/C8/C3/BC. /BC/BG/BF± /BC. /BC/BH/BE /BG/BG/BC/BC /BJ/BH/CB/C5/C1/CC/C0 /BJ/BC /C7/CB/C8/C3/CB/CT/CT /D2/D3/D8/CT/D7 /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /CK/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/vextendsingle/vextendsingle/C5/BT /CC/CA/C1/CG/BX/C4/BX/C5/BX/C6/CC/vextendsingle/vextendsingle /BEꜼ /CP/CQ /D3/DA/CT/BA /BJ/BF/BK /BJ/BF/BK/BJ/BF/BK /BJ/BF/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /BJ/BH/C9/D9/CP/CS/D6/CP/D8/CX/CR /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CW /CP/D2/CS /CZ /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD /D7/D3/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /B4/CB/CT/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2/CK/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ Ꜽ /CQ /CT/D0/D3 /DB/BA/B5 /BV/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /D4 /D6/CT/DA/CT/D2/D8 /D9/D7 /CU/D6/D3/D1 /CP/DA/CT/D6/CP/CV/CX/D2/CV /D6/CT/B9/D7/D9/D0/D8/D7 /D3/CU /AC/D8/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CV /B8 /CW /B8/CP /D2 /CS /CZ /D8/CT/D6/D1/D7/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CZ /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL/BL± /BC. /BC/BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BC/BG± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BE/BG /BH/BC/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV /BV/C8/C4/CA/BC. /BC/BE/BG± /BC. /BC/BD/BC /BI/BG/BL/BL /BV/C0/C7 /BJ/BJ /C0/BU/BV − /BC. /BC/BC/BK± /BC. /BC/BD/BE /BG/BJ/BC/BL /C8/BX/BT /BV/C0 /BJ/BJ /C0/BU/BV/BC. /BC/BC/BL/BJ± /BC. /BC/BC/BD/BK /BH/BC/BL/CZ /C5/BX/CB/CB/C6/BX/CA /BJ/BG /BT/CB/C8/C3/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /CC/BX/CA/C5/B5 /C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /CC/BX/CA/C5/B5/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /CC/BX/CA/C5/B5 /C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /CC/BX/CA/C5/B5/C4/CX/D7/D8/CT/CS /CX/D2 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CT/CR/D8/CX/D3/D2 /CQ /CT/D0/D3 /DB/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ/CC/BX/CA/C5/B5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ/CC/BX/CA/C5/B5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ/CC/BX/CA/C5/B5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/B4 /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ/CC/BX/CA/C5/B5/C4/CX/D7/D8/CT/CS /CX/D2 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /D7/CT/CR/D8/CX/D3/D2 /CQ /CT/D0/D3 /DB/BA/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /BCπ /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /BCπ /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /BCπ /BCπ /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CW /BY /C7/CA /C3 /BC/C4→π /BCπ /BCπ /BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BH. /BC± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BH. /BC± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BH. /BC± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BH. /BC± /BD. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA − /BI. /BD± /BC. /BL± /BC. /BH /BD/BG/BA/BJ/C5 /C4/BT/C1 /BC/BD /BU /C6/BT/BG/BK − /BF. /BF± /BD. /BD± /BC. /BJ /BH/C5 /BJ/BI/CB/C7/C5/BT/C4 /CF /BT/CA /BL/BE /BX/BJ/BF/BD/BJ/BI/CB/C7/C5/BT/C4 /CF /BT/CA /BL/BE /CR/CW/D3/D7/CT /D1π /B7 /CP/D7 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2 /D8/D3 /D1/CP/CZ /CT /CX/D8 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT/BW/CP/D8/CP /BZ/D6/D3/D9/D4 /C3 /BC/C4→π /B7π−π /BC/CS/CT/AC/D2/CX/D8/CX/D3/D2/D7/BA /C3 /BC/C4 /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3 /BC/C4 /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/C3 /BC/C4 /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /C3 /BC/C4 /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BY /D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/B8 /D7/CT/CT /D2/D3/D8/CT /D3/D2 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CX/D2 /D8/CW/CT /C3±/D7/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/C1/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CR/D3/D1/D1/CT/D2/D8/D7/B8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D7/DD/D1/CQ /D3/D0/D7 /CP /D6/CT /D9/D7/CT/CS/BA/CU/B7 /CP/D2/CS /CU− /CP /D6/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CU/D3 /D6 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/BA/CU/CB /CP/D2/CS /CU/CC /D6/CT/CU/CT/D6 /D8/D3 /D8/CW/CT /D7/CR/CP/D0/CP /D6 /CP/D2/CS /D8/CT/D2/D7/D3 /D6 /D8/CT/D6/D1/BA/CU/BC /B4 /D8 /B5/BP /CU/B7 /B4 /D8 /B5/B7 /CU− /B4 /D8 /B5 /D8/ /B4 /D1 /BE/C3 /BC− /D1 /BE π /B7 /B5/BA/D8 /BP /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D6/CP/D2/D7/CU/CT/D6 /D8/D3 /D8/CW/CT π /BA λ/B7 /CP/D2/CSλ/BC /CP /D6/CT /D8/CW/CT /D0/CX/D2/CT/CP /D6 /CT/DC/D4/CP/D2/D7/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /D3/CU /CU/B7 /CP/D2/CS /CU/BC /BM/CU/B7 /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /B4/BD /B7 λ/B7 /D8/ /D1 /BE π /B7 /B5/BY /D3 /D6 /D5/D9/CP/CS/D6/CP/D8/CX/CR /CT/DC/D4/CP/D2/D7/CX/D3/D2/CU/B7 /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /B4/BD /B7 λ/prime/B7 /D8/ /D1 /BE π /B7 /B7λ/prime/prime/B7 /BE /D8 /BE/ /D1 /BG π /B7 /B5/CP/D7 /D9/D7/CT/CS /CQ /DD/C3 /CC /CT/CE/BA /C1/CU /D8/CW/CT/D6/CT /CX/D7 /CP /D2/D3/D2/B9/DA/CP/D2/CX/D7/CW/CX/D2/CV /D5/D9/CP/CS/D6/CP/D8/CX/CR /D8/CT/D6/D1/B8 /D8/CW/CT/D2 λ/B7/D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D7/D0/D3/D4 /CT/B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT/D2 /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 λ/prime/B7 /BA/C6/BT/BG/BK /B4 /C3/CT /BF /B5 /CP/D2/CS /C1/CB/CC/CA/BT /D5/D9/CP/CS/D6/CP/D8/CX/CR /CT/DC/D4/CP/D2/D7/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /DB/CX/D8/CW λ/prime/B7PDG/BPλ/B7NA /BG/BK/CP/D2/CSλ/prime/prime/B7PDG/BP/BEλ/prime/B7NA /BG/BK λ/prime/B7PDG/BP/B4 /D1π /B7 /D1π /BC /B5 /BEλ/B7ISTRA/CP/D2/CS λ/prime/prime/B7PDG/BP/BE /B4 /D1π /B7 /D1π /BC /B5 /BGλ/prime/B7ISTRA/C1/CB/CC/CA/BT /D0/CX/D2/CT/CP /D6 /CT/DC/D4/CP/D2/D7/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /DB/CX/D8/CW λ/B7PDG/BP/B4 /D1π /B7 /D1π /BC /B5 /BEλ/B7ISTRA/CP/D2/CSλ/BCPDG/BP/B4 /D1π /B7 /D1π /BC /B5 /BEλ/BCISTRA/CC/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CX/D7/CU/B7 /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /B4 /C5 /BE/CE /C5 /BE/CE− /D8 /B5/CU/BC /B4 /D8 /B5/BP /CU/BC /B4/BC/B5 /B4 /C5 /BE/CB /C5 /BE/CB− /D8 /B5/DB/CW/CT/D6/CT /C5/CE /CP/D2/CS /C5/CB /CP /D6/CT /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /D4 /D3/D0/CT /D1/CP/D7/D7/CT/D7/BA/CC/CW/CT /CS/CX/D7/D4 /CT/D6/D7/CX/DA/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CX/D7/CU/B7 /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /CT/DC/D4/CJt m /BE π /B4 /A3/B7 /B7 /C0 /B4 /D8 /B5/B5 /CL/BN/CU/BC /B4 /D8 /B5/BP /CU/B7 /B4/BC/B5 /CT/DC/D4/CJt m /BE/C3−m /BE π /B4/D0/D2/CJ /BV /CL− /BZ /B4 /D8 /B5/B5 /CL/B8/DB/CW/CT/D6/CT /A3/B7 /CX/D7 /D8/CW/CT /D7/D0/D3/D4 /CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D2/CS /D0/D2/CJ /BV /CL /BP /D0/D2/CJ /CU/BC /B4 /D1 /BE/C3− /D1 /BE π /B5/CL/CX/D7 /D8/CW/CT /D0/D3/CV/CP /D6/CX/D8/CW/D1 /D3/CU /D8/CW/CT /D7/CR/CP/D0/CP /D6/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CP/D8 /D8/CW/CT /BV/CP/D0/D0/CP/D2/B9/CC /D6/CT/CX/D1/CP/D2 /D4 /D3/CX/D2/D8/BA/C0/B4/D8/B5 /CP/D2/CS /BZ/B4/D8/B5 /CP /D6/CT /CS/CX/D7/D4 /CT/D6/D7/CX/DA/CT /CX/D2/D8/CT/CV/D6/CP/D0/D7/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP/CQ/CQ /D6/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CP /D6/CT /D9/D7/CT/CS/BM/BW/C8 /BP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/C8/C1 /BPπ /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CP/D0/DD/D7/CX/D7/BA/C5/CD /BP µ /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CP/D0/DD/D7/CX/D7/BA/C8/C7/C4/BP µ /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BU/CA /BP /C3 /BC µ /BF /BB /C3 /BC/CT /BF /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BX /BP /D4 /D3/D7/CX/D8/D6/D3/D2 /D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CA/BV /BP /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BAλ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC/CT /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA 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/CE/BX/CA/BT /BZ/BX/BE. /BK/BI± /BC. /BC/BH± /BC. /BC/BG /BE/C5 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /C3/C4/C7/BX/BE. /BK/BF/BE± /BC. /BC/BF/BJ± /BC. /BC/BG/BF /BD/BA/BL/C5 /BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /D2/D3 µ /BP /CT/BE. /BK/BK± /BC. /BC/BG± /BC. /BD/BD /BH/BA/BI/C5 /BJ/BJ/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK/BG± /BC. /BC/BJ± /BC. /BD/BF /BH/BA/BI/C5 /BJ/BK/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK /BW/C8/BE. /BG/BH± /BC. /BD/BE± /BC. /BE/BE /BF/BI/BI/CZ /BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BC/BC /BV/C8/C4/CA /BW/C8/BF. /BC/BI± /BC. /BF/BG /BJ/BG/CZ /BU/C1/CA/CD/C4/BX/CE /BK/BD /CB/C8/BX/BV /BW/C8/BF. /BD/BE± /BC. /BE/BH /BH/BC/BC/CZ /BZ/C2/BX/CB/BW /BT/C4 /BJ/BI /CB/C8/BX/BV /BW/C8/BE. /BJ/BC± /BC. /BE/BK /BE/BH/CZ /BU/C4/CD/C5/BX/C6/CC/C0/BT/C4 /BJ/BH /CB/C8/BX/BV /BW/C8/BJ/BJ/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D0/CX/D2/CT/CP /D6 /AC/D8 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /D3/D2/D0/DD /DA/CT/CR/D8/D3 /D6 /CP/D2/CS /CP/DC/CX/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BJ/BK/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D0/CX/D2/CT/CP /D6 /AC/D8 /DB/CX/D8/CW/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/CU/D6/CT/CT/BA λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/B7 /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/B7 /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5/CA/CT/D7/D9/D0/D8/D7 /D0/CP/CQ /CT/D0/CT/CS /C7/CD/CA /BY/C1/CC /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB /CK /C3± /lscript /BF /CP/D2/CS /C3 /BC /lscript /BF /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ/CX/D2 /D8/CW/CT /C3±/C4/CX/D7/D8/CX/D2/CV/D7/BA /BY /D3 /D6/CT /CP /D6/D0/CX/CT/D6/B8 /D0/D3 /DB /CT/D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D6/CT/D7/D9/D0/D8/D7/B8 /D7/CT/CT /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7/D6/CT/DA/CX/CT/DB/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BU/BH/BL/BE /BU/BH/BL/BE/BU/BH/BL/BE /BU/BH/BL/BE/BD /B4/BE/BC/BC/BG/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BE± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BK/BE± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BE. /BK/BE± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BK/BE± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BE. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BE. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BE. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BE. /BJ/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BE. /BI/BJ± /BC. /BC/BI± /BC. /BC/BK /BE/BA/BF/C5 /BJ/BL/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BE. /BJ/BG/BH± /BC. /BC/BK/BK± /BC. /BC/BI/BF /BD/BA/BH/C5 /BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /BW/C8 /B8/D2 /D3µ /BP /CT/BE. /BK/BD/BF± /BC. /BC/BH/BD /BF/BA/BG/C5 /BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /BW/C8 /B8µ /BP /CT/BF. /BC± /BC. /BF /BD/BA/BI/C5 /BW/C7/C6/BT/C4/BW/CB/C7/C6 /BJ/BG /BU /CB/C8/BX/BV /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BE/BJ± /BC. /BG/BG /BD/BH/BC/CZ /BU/C1/CA/CD/C4/BX/CE /BK/BD /CB/C8/BX/BV /BW/C8/BJ/BL/C4/BT/C1 /BC/BJ /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BG/BC /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/BC /CP/D2/CSλ/B7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /BX/C6/BX/CA/BZ/CH /BW/BX/C8/BX/C6/BW/BX/C6/BV/BX /C7/BY /CU/BC /C1/C6 /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5/CF/CW/CT/D6/CT/DA/CT/D6 /D4 /D3/D7/D7/CX/CQ/D0/CT/B8 /DB /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/CW/CT /CP/CQ /D3/DA/CT /DA/CP/D0/D9/CT/D7 /D3/CU ξ /B4/BC/B5 /CX/D2/D8/D3 /DA/CP/D0/D9/CT/D7 /D3/CU λ/BC /D9/D7/CX/D2/CV/D8/CW/CT /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS λµ/B7 /CP/D2/CS /CSξ /B4/BC/B5/BB /CSλ/B7 /BA /CA/CT/D7/D9/D0/D8/D7 /D0/CP/CQ /CT/D0/CT/CS /C7/CD/CA /BY/C1/CC /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT/D6/CT/DA/CX/CT/DB /CK /C3± /lscript /BF /CP/D2/CS /C3 /BC /lscript /BF /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CX/D2 /D8/CW/CT /C3±/C4/CX/D7/D8/CX/D2/CV/D7/BA /BY /D3 /D6/CT /CP /D6/D0/CX/CT/D6/B8 /D0/D3 /DB /CT/D6 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7/D6/CT/D7/D9/D0/D8/D7/B8 /D7/CT/CT /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D6/CT/DA/CX/CT/DB/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BU/BH/BL/BE /BU/BH/BL/BE/BU/BH/BL/BE /BU/BH/BL/BE/BD /B4/BE/BC/BC/BG/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /CSλ/BC /BB/CSλ/B7 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BF/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BD. /BF/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BF/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BD. /BG/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BD. /BG/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BD. /BG/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/B9/CX/D8 /DD /BD. /BD/BJ± /BC. /BC/BJ± /BC. /BD/BC /BE/BA/BF/C5 /BK/BC/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD. /BI/BH/BJ± /BC. /BD/BE/BH − /BC. /BG/BG /BD/BA/BH/C5 /BK/BD/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /BW/C8 /B8/D2 /D3µ /BP /CT/BD. /BI/BF/BH± /BC. /BD/BE/BD − /BC. /BK/BH /BF/BA/BG/C5 /BK/BE/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /BW/C8 /B8µ /BP /CT/B7/BD. /BL± /BC. /BG − /BC. /BG/BJ /BD/BA/BI/C5 /BK/BF/BW/C7/C6/BT/C4/BW/CB/C7/C6 /BJ/BG /BU /CB/C8/BX/BV /BW/C8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG/BD± /BC. /BI/BJ /D9/D2/CZ/D2/D3 /DB/D2 /BD/BH/BC/CZ /BK/BG/BU/C1/CA/CD/C4/BX/CE /BK/BD /CB/C8/BX/BV /BW/C8/BK/BC/C4/BT/C1 /BC/BJ /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BG/BC /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/BC /CP/D2/CSλ/B7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BK/BD/BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BF/BK /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/BC /CP/D2/CSλ/B7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BK/BE/BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BF/BI /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/BC /CP/D2/CSλ/B7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BK/BF/BW/C7/C6/BT/C4/BW/CB/C7/C6 /BJ/BG /BU /CSλ/BC /BB /CSλ/B7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /AC/CV/D9/D6/CT /BD/BK/BA/BK/BG/BU/C1/CA/CD/C4/BX/CE/BK/BD /CV/CX/DA/CT/D7 /CSλ/BC /BB /CSλ/B7 /BP− /BD. /BH/B8 /CV/CX/DA/CX/D2/CV /CP/D2 /D9/D2/D6/CT/CP/D7/D3/D2/CP/CQ/D0/DD /D2/CP /D6/D6/D3 /DB/CT /D6 /D6 /D3 /D6 /CT/D0/D0/CX/D4/D7/CT /DB/CW/CX/CR/CW/CS/D3/D1/CX/D2/CP/D8/CT/D7 /CP/D0/D0 /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7/BA /CF /CT /D9/D7/CT /CSλ/BC /BB /CSλ/B7 /BP/BC /BA λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BE. /BG/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BE. /BG/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BE. /BG/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BE. /BG/BL± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE. /BH/BH± /BC. /BD/BH± /BC. /BD/BC /BE/C5 /BK/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /C3/C4/C7/BX/BE. /BD/BI/BJ± /BC. /BD/BF/BJ± /BC. /BD/BG/BF /BD/BA/BL/C5 /BK/BI/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /D2/D3 µ /BP /CT/BE. /BK/BC± /BC. /BD/BL± /BC. /BD/BH /BH/BA/BI/C5 /BK/BJ/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK /BW/C8/BK/BH/CF /CT /D9/D7/CT /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /D6/CT/D7/D9/D0/D8 /CX/D2 /D8/CW/CT /AC/D8 /D2/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ−e /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8/CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ−e /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /DA/CX/CP /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU λ/prime/B7 /CX/D2/C3µ /BF /CS/CT/CR/CP /DD/D7/BA /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BL/BH /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA/BK/BI/BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BL/BJ /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA/BK/BJ/BY /D3 /D6 /C4/BT/C1 /BC/BG /BV /DB /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BK/BK /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA /BJ/BF/BL /BJ/BF/BL/BJ/BF/BL /BJ/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 WEIGHTED AVERAGE 2.48 ±0.17 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. LAI 04C NA48 1.8ALEXOPOU... 04A KTEV 2.4AMBROSINO 06D KLOE 0.2χ2 4.4 (Confidence Level = 0.111) 1.5 2 2.5 3 3.5 4 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BI± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BC. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BD/BG± /BC. /BC/BJ± /BC. /BC/BG /BE/C5 /BK/BK/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /C3/C4/C7/BX/BC. /BE/BK/BJ± /BC. /BC/BH/BJ± /BC. /BC/BH/BF /BD/BA/BL/C5 /BK/BL/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /D2/D3 µ /BP /CT/BC. /BC/BG± /BC. /BC/BK± /BC. /BC/BG /BH/BA/BI/C5 /BL/BC, /BL/BD/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK /BW/C8/BK/BK/CF /CT /D9/D7/CT /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /D6/CT/D7/D9/D0/D8 /CX/D2 /D8/CW/CT /AC/D8 /D2/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ−e /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8/CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ−e /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /DA/CX/CP /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU λ/prime/prime/B7 /CX/D2/C3µ /BF /CS/CT/CR/CP /DD/D7/BA /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BL/BH /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA/BK/BL/BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BL/BJ /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA/BL/BC/CE /CP/D0/D9/CT/D7 /CS/D3/D9/CQ/D0/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /C8/BW/BZ /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/CQ /D3/DA/CT/BA/BL/BD/C4/BT/C1 /BC/BG /BV /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BK/BK /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 λ/prime/B7 /CP/D2/CSλ/prime/prime/B7 /BA WEIGHTED AVERAGE 0.17 ±0.07 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. LAI 04C NA48 2.0ALEXOPOU... 04A KTEV 2.4AMBROSINO 06D KLOE 0.1χ2 4.5 (Confidence Level = 0.105) -0.4 -0.2 0 0.2 0.4 0.6 0.8 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC/CT /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/prime/B7 /B4/C4/C1/C6/BX/BT/CA /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BG/BC± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BD. /BK/BL± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BK/BL± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BD. /BK/BL± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BK/BL± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BE. /BE/BF± /BC. /BL/BK± /BC. /BF/BJ /BD/BA/BK/C5 /BL/BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX /D2/D3µ /BP /CT /BE. /BH/BI± /BC. /BD/BH± /BC. /BC/BL /BF/BA/BK/C5 /BL/BE/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX µ /BP /CT /BE. /BC/BH± /BC. /BE/BE± /BC. /BE/BG /BE/BA/BF/C5 /BL/BE/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD. /BJ/BC/BF± /BC. /BF/BD/BL± /BC. /BD/BJ/BJ /BD/BA/BH/C5 /BL/BE/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /BW/C8 /B8/D2 /D3µ /BP /CT/BE. /BC/BI/BG± /BC. /BD/BJ/BH /BF/BA/BG/C5 /BL/BE/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /BW/C8 /B8µ /BP /CT/BL/BE/CB/CT/CT /D7/CT/CR/D8/CX/D3/D2 λ/BC /CQ/CT /D0 /D3 /DB/CU /D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5 λ/prime/prime/B7 /B4/C9/CD/BT/BW/CA/BT /CC/C1/BV /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BC± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BC. /BF/BJ± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BF/BJ± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BC. /BF/BJ± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BF/BJ± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BC. /BG/BK± /BC. /BG/BL± /BC. /BD/BI /BD/BA/BK/C5 /BL/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX /D2/D3µ /BP /CT /BC. /BD/BH± /BC. /BC/BJ± /BC. /BC/BG /BF/BA/BK/C5 /BL/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX µ /BP /CT /BC. /BE/BI± /BC. /BC/BL± /BC. /BD/BC /BE/BA/BF/C5 /BL/BF/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BC. /BG/BG/BF± /BC. /BD/BF/BD± /BC. /BC/BJ/BE /BD/BA/BH/C5 /BL/BF/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /BW/C8 /B8/D2 /D3µ /BP /CT/BC. /BF/BE/BC± /BC. /BC/BI/BL /BF/BA/BG/C5 /BL/BF/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /BW/C8 /B8µ /BP /CT/BL/BF/CB/CT/CT /D7/CT/CR/D8/CX/D3/D2 λ/BC /CQ/CT /D0 /D3 /DB/CU /D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BAλ/BC /B4/C4/C1/C6/BX/BT/CA /CU/BC /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /CU/BC /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /CU/BC /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5 λ/BC /B4/C4/C1/C6/BX/BT/CA /CU/BC /C3 /BC µ /BF /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY/CA/C7/C5 /C9/CD/BT/BW/CA/BT /CC/C1/BV /BY/C1/CC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BD. /BD/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BD. /BD/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BD. /BD/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BD. /BC/BJ± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BD. /BC/BJ± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BD. /BC/BJ± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BD. /BC/BJ± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BC. /BL/BD± /BC. /BH/BL± /BC. /BE/BI /BD/BA/BK/C5 /BL/BG/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX /D2/D3µ /BP /CT /BD. /BH/BG± /BC. /BD/BK± /BC. /BD/BF /BF/BA/BK/C5 /BL/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX µ /BP /CT /BC. /BL/BH± /BC. /BD/BD± /BC. /BC/BK /BE/BA/BF/C5 /BL/BI/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD. /BE/BK/BD± /BC. /BD/BF/BI± /BC. /BD/BE/BE /BD/BA/BH/C5 /BL/BJ/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /BW/C8 /B8/D2 /D3µ /BP /CT/BD. /BF/BJ/BE± /BC. /BD/BF/BD /BF/BA/BG/C5 /BL/BK/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /BW/C8 /B8µ /BP /CT/BL/BG/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /B8 /D2/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /B8 /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC λ/prime/B7λ/prime/prime/B7 λ/prime/prime/B7− /BC. /BL/BJ /BD λ/BC /BC/BA/BK/BD − /BC. /BL/BD /BL/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /B8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /B8/CV /CX /DA /CT /D7 /CP/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CP/D8/D6/CX/DC λ/prime/B7λ/prime/prime/B7 λ/prime/prime/B7− /BC. /BL/BH /BD λ/BC /BC/BA/BE/BL − /BC. /BF/BK /BL/BI/C4/BT/C1 /BC/BJ /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 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/C6/BT/BG/BK Mµ V /B4/C8/C7/C4/BX /C5/BT/CB/CB /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 Mµ V /B4/C8/C7/C4/BX /C5/BT/CB/CB /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 Mµ V /B4/C8/C7/C4/BX /C5/BT/CB/CB /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 Mµ V /B4/C8/C7/C4/BX /C5/BT/CB/CB /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ/BK ± /BI /C7/CD/CA /BY/C1/CC /BK/BJ/BK ± /BI /C7/CD/CA /BY/C1/CC/BK/BJ/BK ± /BI /C7/CD/CA /BY/C1/CC /BK/BJ/BK ± /BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/BL/BC/BC ± /BE/BD /C7/CD/CA /BY/C1/CC /BL/BC/BC ± /BE/BD /C7/CD/CA /BY/C1/CC/BL/BC/BC ± /BE/BD /C7/CD/CA /BY/C1/CC /BL/BC/BC ± /BE/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU 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/BV/C7/C5/C5/BX/C6/CC /BD/BE/BE/BE ± /BK/BC /C7/CD/CA /BY/C1/CC /BD/BE/BE/BE ± /BK/BC /C7/CD/CA /BY/C1/CC/BD/BE/BE/BE ± /BK/BC /C7/CD/CA /BY/C1/CC /BD/BE/BE/BE ± /BK/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/B9/CX/D8 /DD/BD/BE/BH/BE ± /BL/BC /C7/CD/CA /BY/C1/CC /BD/BE/BH/BE ± /BL/BC /C7/CD/CA /BY/C1/CC/BD/BE/BH/BE ± /BL/BC /C7/CD/CA /BY/C1/CC /BD/BE/BH/BE ± /BL/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BI/BA /BT/D7/D7/D9/D1/CX/D2/CV µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BD/BG/BC/BC ± /BG/BI± /BH/BF /BE/BA/BF/C5 /BD/BC/BC/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD/BD/BI/BJ. /BD/BG± /BE/BK. /BF/BC± /BF/BD. /BC/BG /BD/BA/BH/C5 /BD/BC/BD/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /BT /C3/CC/BX/CE /C8/C1/B8 /D2/D3 µ /BP /CT/BD/BD/BJ/BF. /BK/BC± /BF/BL. /BG/BJ 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/BC. /BE/BH/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /BC. /BE/BH/BJ± /BC. /BC/BC/BG± /BC. /BC/BC/BG /BF/BA/BK/C5 /BD/BC/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX µ /BP /CT /BC. /BE/BF/BF± /BC. /BC/BC/BH± /BC. /BC/BC/BK /BE/BA/BF/C5 /BD/BC/BG/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD/BC/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /D6/CT/D7/D9/D0/D8/D7 /CX/D2/CR/D0/D9/CS/CT /BE/C5 /C3/CT /BF /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/B9/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /A3/B7 /CP/D2/CS /D0/D2 /B4/BV/B5 /CX/D7− /BC. /BE/BI/BA /BD/BC/BG/C4/BT/C1 /BC/BJ /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BG/BG /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 /A3/B7 /CP/D2/CS /D0/D2 /B4/BV/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BJ/BG/BC /BJ/BG/BC/BJ/BG/BC /BJ/BG/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /D0/D2 /B4/BV/B5 /B4/BW/C1/CB/C8/BX/CA/CB/C1/CE/BX /CB/BV/BT/C4/BT/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 /D0/D2 /B4/BV/B5 /B4/BW/C1/CB/C8/BX/CA/CB/C1/CE/BX /CB/BV/BT/C4/BT/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5/D0/D2 /B4/BV/B5 /B4/BW/C1/CB/C8/BX/CA/CB/C1/CE/BX /CB/BV/BT/C4/BT/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5 /D0/D2 /B4/BV/B5 /B4/BW/C1/CB/C8/BX/CA/CB/C1/CE/BX /CB/BV/BT/C4/BT/CA /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/B5/CB/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /C3± /lscript /BF /CP/D2/CS /C3 /BC /lscript /BF /BY /D3 /D6/D1 /BY /CP/CR/D8/D3 /D6/D7Ꜽ /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU /D8/CW/CT /CS/CX/D7/D4 /CT/D6/D7/CX/DA/CT/D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BD/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /BE. /BC/BG± /BC. /BD/BL± /BC. /BD/BH /BF/BA/BK/C5 /BD/BC/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /C3/C4/C7/BX µ /BP /CT /BD. /BG/BF/BK± /BC. /BC/BK/BC± /BC. /BD/BD/BE /BE/BA/BF/C5 /BD/BC/BI/C4/BT/C1 /BC/BJ /BT /C6/BT/BG/BK /BW/C8/BD/BC/BH/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ /BV /D6/CT/D7/D9/D0/D8/D7 /CX/D2/CR/D0/D9/CS/CT /BE/C5 /C3/CT /BF /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BW /BA/CF /CT /CR/D3/D2/DA/CT/D6/D8/B4 /A3/B7 /B8 /A3/BC /B5/D8 /D3 /B4 /A3/B7 /B8/D0 /D2 /B4/BV/B5 /B5/D4 /CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D9/D7/CX/D2/CV /D0/D2 /B4/BV/B5 /BP/B4 /A3/BC· /BD/BD/BA/BJ/BD/BF /B7 /BC/BA/BC/BF/BL/BK/B5 ± /BC. /BC/BC/BG/BD/B8/DB/CW/CT/D6/CT /D8/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /CS/D9/CT /D8/D3 /D8/CW/CT/D3 /D6/DD /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/CQ/CT /D8 /DB /CT/CT/D2 /A3/B7 /CP/D2/CS /D0/D2 /B4/BV/B5 /CX/D7− /BC. /BE/BI/BA /BD/BC/BI/C4/BT/C1 /BC/BJ /BT /CV/CX/DA/CT/D7 /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 − /BC. /BG/BG /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT/CX/D6 /A3/B7 /CP/D2/CS /D0/D2 /B4/BV/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CP/BD /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CP/BD /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CP/BD /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CP/BD /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CT /CT/C0 /C1 /C4 /C4/BC /BI/CU /D3 /D6 /CP /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD. /BC/BE/BF± /BC. /BC/BE/BK± /BC. /BC/BE/BL /BD. /BC/BE/BF± /BC. /BC/BE/BK± /BC. /BC/BE/BL/BD. /BC/BE/BF± /BC. /BC/BE/BK± /BC. /BC/BE/BL /BD. /BC/BE/BF± /BC. /BC/BE/BK± /BC. /BC/BE/BL/BE/C5 /BD/BC/BJ/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /BV /C3/CC/BX/CE/BD/BC/BJ/C9 /BE/BP /BE /BZ/CT/CE /BE/B8 /D8/BC /BP/BC /BA /BG /BL /B4 /D1/C3− /D1π /B5 /BE/BA/BV /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /CP/BD /CP/D2/CS /CP/BE /BMρ/BD/BE /BP− /BC. /BC/BI/BG/BA /CP/BE /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CP/BE /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CP/BE /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA /CP/BE /B4 /D8/BC /B8 /C9 /BE/B5/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CT /CT/C0 /C1 /C4 /C4/BC /BI/CU /D3 /D6 /CP /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BJ/BH± /BD. /BH/BK± /BD. /BG/BJ /BC. /BJ/BH± /BD. /BH/BK± /BD. /BG/BJ/BC. /BJ/BH± /BD. /BH/BK± /BD. /BG/BJ /BC. /BJ/BH± /BD. /BH/BK± /BD. /BG/BJ/BE/C5 /BD/BC/BK/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /BV /C3/CC/BX/CE/BD/BC/BK/C9 /BE/BP /BE /BZ/CT/CE /BE/B8 /D8/BC /BP/BC /BA /BG /BL /B4 /D1/C3− /D1π /B5 /BE/BA/BV /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /CP/BD /CP/D2/CS /CP/BE /BMρ/BD/BE /BP− /BC. /BC/BI/BG/BA /vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D7/CR/CP/D0/CP /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH /B7/BC. /BJ − /BD. /BC± /BD. /BE /BD. /BH /B7/BC. /BJ − /BD. /BC± /BD. /BE/BD. /BH /B7/BC. /BJ − /BD. /BC± /BD. /BE /BD. /BH /B7/BC. /BJ − /BD. /BC± /BD. /BE/BH/BA/BI/C5 /BD/BC/BL/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BH /BL/BH /BD/BK/CZ /C0/C1/C4/C4 /BJ/BK /CB/CC/CA/BV < /BJ. /BI/BK /BG/BK/CZ /BU/C1/CA/CD/C4/BX/CE /BJ/BI /CB/C8/BX/BV /CB/CT/CT /CP/D0/D7/D3 /BU/C1/CA/CD/C4/BX/CE/BK/BD < /BG. /BI/BK /BE/BH/CZ /BU/C4/CD/C5/BX/C6/CC/C0/BT/C4 /BJ/BH /CB/C8/BX/BV/BD/BC/BL/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D0/CX/D2/CT/CP /D6 /AC/D8 /DB/CX/D8/CW/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/CU/D6/CT/CT/BA /vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC/CT /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D8/CT/D2/D7/D3 /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH /B7/BF − /BG± /BF /BH /B7/BF − /BG± /BF/BH /B7/BF − /BG± /BF /BH /B7/BF − /BG± /BF/BH/BA/BI/C5 /BD/BD/BC/C4/BT/C1 /BC/BG /BV /C6/BT/BG/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BC. /BL/BH /BD/BK/CZ /C0/C1/C4/C4 /BJ/BK /CB/CC/CA/BV < /BF/BG. /BI/BK /BG/BK/CZ /BU/C1/CA/CD/C4/BX/CE /BJ/BI /CB/C8/BX/BV /CB/CT/CT /CP/D0/D7/D3 /BU/C1/CA/CD/C4/BX/CE/BK/BD < /BE/BF. /BI/BK /BE/BH/CZ /BU/C4/CD/C5/BX/C6/CC/C0/BT/C4 /BJ/BH /CB/C8/BX/BV/BD/BD/BC/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D0/CX/D2/CT/CP /D6 /AC/D8 /DB/CX/D8/CW/vextendsingle/vextendsingle/CU/CB /BB /CU/B7/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/CU/D6/CT/CT/BA /vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/vextendsingle/vextendsingle/CU/CC /BB /CU/B7/vextendsingle/vextendsingle/BY /C7/CA /C3 /BC µ /BF /BW/BX/BV/BT /CH/CA/CP/D8/CX/D3 /D3/CU /D8/CT/D2/D7/D3 /D6/D8 /D3 /CU/B7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD/BE.± /BD/BE. /BD/BE.± /BD/BE./BD/BE.± /BD/BE. /BD/BE.± /BD/BE./BU/C1/CA/CD/C4/BX/CE /BK/BD /CB/C8/BX/BV α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−/BT/DA/CT/D6/CP/CV/CT /D3/CU /CP/D0/D0 α/C3∗ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /B4/CU/D6/D3/D1 /CT/CP/CR/CW /D3/CU /D8/CW/D6/CT/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CX/D7 /D3/D2/CT/B5/CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW − /BC. /BE/BC/BH± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BC/BH± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BC/BH± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BC/BH± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BF /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D8 /CW /CX /D7/D3/D2/CT/BA /BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA WEIGHTED AVERAGE -0.205 ±0.022 (Error scaled by 1.8) OHL 90B B845 0.6BARR 90B NA31FANTI 99B NA48 6.0ABOUZAID 07B KTEV 0.0FANTI 97 NA48ALAVI-HARATI 01G KTEV 2.5ALAVI-HARATI 01D KTEVχ2 9.2 (Confidence Level = 0.027) -0.5 -0.4 -0.3 -0.2 -0.1 0 0.1 α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−γ α/C3∗ /CX/D7 /D8/CW/CT /CR/D3/D2/D7/D8/CP/D2/D8 /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/BX/CA/BZ/CB/CC/CA/C7/C5 /BK/BF /DB/CW/CX/CR/CW /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT/D7/D8/D6/CT/D2/CV/D8/CW /D3/CU /D8/CW/CT /DA/CT/CR/D8/D3 /D6/B9/DA/CT/CR/D8/D3 /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /C3/C4→ /C3∗γ /DB/CX/D8/CW /C3∗→ρ /B8ω /B8φ→γ∗/CP/D2/CS/D8/CW/CT /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/B9/D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /C3/C4→π /B8η /B8η/prime→γγ∗/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BC. /BE/BD/BJ± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BD/BJ± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BD/BJ± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BD/BJ± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA − /BC. /BE/BC/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BL /BK/BF/CZ /BD/BD/BD/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /BU /C3/CC/BX/CE − /BC. /BF/BI± /BC. /BC/BI± /BC. /BC/BE /BI/BK/BI/BG /BY /BT/C6/CC/C1 /BL/BL /BU /C6/BT/BG/BK − /BC. /BE/BK± /BC. /BD/BF /BU/BT/CA/CA /BL/BC /BU /C6/BT/BF/BD − /BC. /BE/BK/BC /B7/BC. /BC/BL/BL − /BC. /BC/BL/BC /C7/C0/C4 /BL/BC /BU /BU/BK/BG/BH/BD/BD/BD/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /BU /D1/CT/CP/D7/D9/D6/CT/D7 /BV·α/C3∗ /BP− /BC. /BH/BD/BJ± /BC. /BC/BF/BC± /BC. /BC/BE/BE/BA /CF /CT /CP/D7/D7/D9/D1/CT /BV /BP/BE /BA /BH /B8 /CP /D7/CX/D2 /CP/D0/D0 /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→µ /B7µ−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→µ /B7µ−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→µ /B7µ−γ α/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→µ /B7µ−γ α/C3∗ /CX/D7 /D8/CW/CT /CR/D3/D2/D7/D8/CP/D2/D8 /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BU/BX/CA/BZ/CB/CC/CA/C7/C5 /BK/BF /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7/D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BC. /BD/BH/BK± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH/BK± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH/BK± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH/BK± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BK /BL/BD/BC/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BZ /C3/CC/BX/CE − /BC. /BC/BG /B7/BC. /BE/BG − /BC. /BE/BD /BY /BT/C6/CC/C1 /BL/BJ /C6/BT/BG/BK α /CT/AB/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−/CT /B7/CT−α /CT/AB/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−/CT /B7/CT−α /CT/AB/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−/CT /B7/CT−α /CT/AB/C3∗ /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3/C4→ /CT /B7/CT−/CT /B7/CT− α /CT/AB/C3∗ /CX/D7 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CS/CT/D7/CR/D6/CX/CQ/CX/D2/CV /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D7/D8/D6/CT/D2/CV/D8/CW /D3/CU /CP/D2 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D4/D7/CT/D9/B9/CS/D3/D7/CR/CP/D0/CP /D6 /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CS /CP /DA/CT/CR/D8/D3 /D6 /D1/CT/D7/D3/D2 /CS/CT/CR/CP /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU/BU/BX/CA/BZ/CB/CC/CA/C7/C5 /BK/BF/BA /C1/D8 /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CQ/D3 /D8 /CW /D8/CW/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /CT/AB/CT/CR/D8/D7 /CP/D2/CS /D8/CW/CT /CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6/BA /CB/CX/D2/CR/CT /D8/CW/CT/D6/CT /CP /D6/CT /D8 /DB /D3 /CT /B7/CT−/D4/CP/CX/D6/D7 /CW/CT/D6/CT /CR/D3/D1/D4/CP /D6/CT/CS /DB/CX/D8/CW /D3/D2/CT /CX/D2 /CT /B7/CT−γ /CS/CT/CR/CP /DD/D7/B8 /CP/CU/CP/CR/D8/D3 /D6/CX/DE/CT/CS /CT/DC/D4 /D6/CT/D7/D7/CX/D3/D2 /CX/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /CT /B7/CT−/CT /B7/CT−/CS/CT/CR/CP /DD/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BC. /BD/BG± /BC. /BD/BI± /BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BI± /BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BI± /BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BI± /BC. /BD/BH/BG/BG/BD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BW /C3/CC/BX/CE αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→/lscript /B7/lscript−γ /B8 /C3 /BC/C4→/lscript /B7/lscript−/lscript/prime /B7/lscript/prime−/BT/DA/CT/D6/CP/CV/CT /D3/CU /CP/D0/D0 αDIP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /B4/CU/D6/D3/D1 /CT/CP/CR/CW /D3/CU /D8/CW/D6/CT/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CX/D7 /D3/D2/CT/B5/CP/D7/D7/D9/D1/CX/D2/CV /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW − /BD. /BI/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BI/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BI/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BI/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BF /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−γ αDIP /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CX/D2 /C3 /BC/C4→γ∗γ∗/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CQ /DD/BW /BT/C5/BU/CA/C7/CB/C1/C7 /BL/BK/B8 /D1/D3/D8/CX/DA/CP/D8/CT/CS /CQ /DD/DA/CT/CR/D8/D3 /D6 /D1/CT/D7/D3/D2 /CS/D3/D1/CX/D2/CP/D2/CR/CT /CP/D2/CS /CP /D4 /D6/D3/D4 /CT/D6 /D7/CW/D3 /D6/D8 /CS/CX/D7/D8/CP/D2/CR/CT /CQ /CT/CW/CP/DA/CX/D3 /D6/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BD. /BJ/BE/BL± /BC. /BC/BG/BF± /BC. /BC/BE/BK − /BD. /BJ/BE/BL± /BC. /BC/BG/BF± /BC. /BC/BE/BK − /BD. /BJ/BE/BL± /BC. /BC/BG/BF± /BC. /BC/BE/BK − /BD. /BJ/BE/BL± /BC. /BC/BG/BF± /BC. /BC/BE/BK/BK/BF/CZ /BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ /BU /C3/CC/BX/CE αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→µ /B7µ−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→µ /B7µ−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→µ /B7µ−γ αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→µ /B7µ−γ αDIP /CX/D7 /CP /CR/D3/D2/D7/D8/CP/D2/D8 /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BW /BT/C5/BU/CA/C7/CB/C1/C7 /BL/BK /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BD. /BH/BG± /BC. /BD/BC − /BD. /BH/BG± /BC. /BD/BC − /BD. /BH/BG± /BC. /BD/BC − /BD. /BH/BG± /BC. /BD/BC/BL/BD/BC/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BZ /C3/CC/BX/CE αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−µ /B7µ−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−µ /B7µ−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−µ /B7µ−αDIP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→ /CT /B7/CT−µ /B7µ− αDIP /CX/D7 /CP /CR/D3/D2/D7/D8/CP/D2/D8 /CX/D2 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BW /BT/C5/BU/CA/C7/CB/C1/C7 /BL/BK /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA − /BD. /BH/BL± /BC. /BF/BJ − /BD. /BH/BL± /BC. /BF/BJ − /BD. /BH/BL± /BC. /BF/BJ − /BD. /BH/BL± /BC. /BF/BJ/BD/BF/BD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /BU /C3/CC/BX/CE/CP/BD /BB/CP/BE /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C5/BD /BW/C1/CA/BX/BV/CC /BX/C5/C1/CB/CB/C1/C7/C6 /BT/C5/C8/C4/C1/CC/CD/BW/BX /CP/BD /BB/CP/BE /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C5/BD /BW/C1/CA/BX/BV/CC /BX/C5/C1/CB/CB/C1/C7/C6 /BT/C5/C8/C4/C1/CC/CD/BW/BX/CP/BD /BB/CP/BE /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C5/BD /BW/C1/CA/BX/BV/CC /BX/C5/C1/CB/CB/C1/C7/C6 /BT/C5/C8/C4/C1/CC/CD/BW/BX /CP/BD /BB/CP/BE /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C5/BD /BW/C1/CA/BX/BV/CC /BX/C5/C1/CB/CB/C1/C7/C6 /BT/C5/C8/C4/C1/CC/CD/BW/BX/BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BP /DIgM /BD/bracketleftBig/BD/B7a/BD/a/BE /B4M /BEρ−M /BE K /B5/B7/BEMKE∗γ/bracketrightBig/CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /BU /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BF/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG/BG± /BC. /BC/BE/BJ± /BC. /BC/BF/BE /BH/BE/BG/BD /BD/BD/BE/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /C3/CC/BX/CE π /B7π−/CT /B7/CT− − /BC. /BJ/BF/BK± /BC. /BC/BC/BJ± /BC. /BC/BD/BK /BD/BD/BD/CZ /BD/BD/BF/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /BT /C3/CC/BX/CE π /B7π /B7γ − /BC. /BK/BD /B7/BC. /BC/BJ − /BC. /BD/BF± /BC. /BC/BE /BD/BD/BG/C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK π /B7π−/CT /B7/CT− − /BC. /BJ/BF/BJ± /BC. /BC/BE/BI± /BC. /BC/BE/BE /BD/BD/BH/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BU π /B7π−γ − /BC. /BJ/BE/BC± /BC. /BC/BE/BK± /BC. /BC/BC/BL /BD/BJ/BI/BI /BD/BD/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /BU /C3/CC/BX/CE π /B7π−/CT /B7/CT−/BD/BD/BE/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS/vextendsingle/vextendsingle/tildewide/CVM /BD/vextendsingle/vextendsingle/BP/BD. /BD/BD± /BC. /BD/BG/BA /BD/BD/BF/BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /BT /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS/vextendsingle/vextendsingle/tildewide/CVM /BD/vextendsingle/vextendsingle/BP/BD. /BD/BL/BK± /BC. /BC/BF/BH± /BC. /BC/BK/BI/BA /BD/BD/BG/C4/BT/C1 /BC/BF /BV /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS /tildewide/CVM /BD /BP/BC. /BL/BL /B7/BC. /BE/BK − /BC. /BE/BJ± /BC. /BC/BJ/BA/BD/BD/BH/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BU /AC/D8 /CV/CX/DA/CT/D7 χ /BE/BB/BW/C7/BY /BP /BF/BK/BA/BK/BB/BE/BJ/BA /C4/CX/D2/CT/CP /D6 /CP/D2/CS /D5/D9/CP/CS/D6/CP/D8/CX/CR /AC/D8/D7 /CV/CX/DA/CT χ /BE/BB/BW/C7/BY/BP /BG/BF/BA/BE/BB/BE/BJ /CP/D2/CS /BF/BJ/BA/BI/BB/BE/BI /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BD/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /BU /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/CS/vextendsingle/vextendsingle/tildewide/CVM /BD/vextendsingle/vextendsingle/BP/BD. /BF/BH /B7/BC. /BE/BC − /BC. /BD/BJ± /BC. /BC/BG/BA /CUS /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUS /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUS /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUS /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BG/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BC. /BC/BH/BE± /BC. /BC/BC/BI± /BC. /BC/BC/BE /BU/BT /CC/C4/BX/CH /BC/BG /C6/BT/BG/BK/BC. /BC/BD/BC± /BC. /BC/BD/BI± /BC. /BC/BD/BJ /C5/BT/C3 /C7/BY/BY /BL/BF /BX/BJ/BF/BD /BJ/BG/BD /BJ/BG/BD/BJ/BG/BD /BJ/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /CUP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CUP /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BC/BH/BE± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BE± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BE± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BE± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH/BD± /BC. /BC/BD/BD± /BC. /BC/BC/BH /BU/BT /CC/C4/BX/CH /BC/BG /C6/BT/BG/BK − /BC. /BC/BJ/BL± /BC. /BC/BG/BL± /BC. /BC/BE/BE /C5/BT/C3 /C7/BY/BY /BL/BF /BX/BJ/BF/BD λg /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT λg /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT λg /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT λg /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BK/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BJ± /BC. /BC/BD/BL± /BC. /BC/BC/BI /BU/BT /CC/C4/BX/CH /BC/BG /C6/BT/BG/BK/BC. /BC/BD/BG± /BC. /BC/BK/BJ± /BC. /BC/BJ/BC /C5/BT/C3 /C7/BY/BY /BL/BF /BX/BJ/BF/BD /CW /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CW /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CW /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /CW /BW/BX/BV/BT /CH/BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BF/BC± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BC± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BC± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BC± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BE± /BC. /BD/BE± /BC. /BC/BJ /BU/BT /CC/C4/BX/CH /BC/BG /C6/BT/BG/BK − /BC. /BC/BJ± /BC. /BF/BD± /BC. /BF/BD /C5/BT/C3 /C7/BY/BY /BL/BF /BX/BJ/BF/BD/C4/BF /BV/C0/C1/CA/BT/C4 /C8/BX/CA/CC/BA /CC/C0/BX/C7/BA /C8 /BT/CA/BT/C5/BA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /C4/BF /BV/C0/C1/CA/BT/C4 /C8/BX/CA/CC/BA /CC/C0/BX/C7/BA /C8 /BT/CA/BT/C5/BA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /C4/BF /BV/C0/C1/CA/BT/C4 /C8/BX/CA/CC/BA /CC/C0/BX/C7/BA /C8 /BT/CA/BT/C5/BA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT /C4/BF /BV/C0/C1/CA/BT/C4 /C8/BX/CA/CC/BA /CC/C0/BX/C7/BA /C8 /BT/CA/BT/C5/BA /BY /C7/CA /C3 /BC/C4→π±π /BC/CT∓ν/CT/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BF. /BL/BI± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BF. /BL/BI± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BF. /BL/BI± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BF. /BL/BI± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA − /BG. /BD± /BC. /BE /BU/BT /CC/C4/BX/CH /BC/BG /C6/BT/BG/BK − /BF. /BG± /BC. /BG /BD/BD/BJ/C5/BT/C3 /C7/BY/BY /BL/BF /BX/BJ/BF/BD/BD/BD/BJ/C5/BT/C3 /C7/BY/BY /BL/BF /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /D2/CT/CV/CP/D8/CX/DA/CT /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /D7/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2 /D9/D7/CT/CS/CX/D2 /BU/BT /CC/C4/BX/CH /BC/BG/BA/CP/CE /B8 /CE/BX/BV/CC/C7/CA /C5/BX/CB/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /BV/C7/C6/CC/CA/C1/BU/CD/CC/C1/C7/C6 /CP/CE /B8 /CE/BX/BV/CC/C7/CA /C5/BX/CB/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /BV/C7/C6/CC/CA/C1/BU/CD/CC/C1/C7/C6/CP/CE /B8 /CE/BX/BV/CC/C7/CA /C5/BX/CB/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /BV/C7/C6/CC/CA/C1/BU/CD/CC/C1/C7/C6 /CP/CE /B8 /CE/BX/BV/CC/C7/CA /C5/BX/CB/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /BV/C7/C6/CC/CA/C1/BU/CD/CC/C1/C7/C6/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BG± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BG± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BG± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BG± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA − /BC. /BG/BI± /BC. /BC/BF± /BC. /BC/BG /C4/BT/C1 /BC/BE /BU /C6/BT/BG/BK /C3 /BC/C4→π /BC/BEγ − /BC. /BI/BJ± /BC. /BE/BD± /BC. /BD/BE /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BX /C3/CC/BX/CE /C3 /BC/C4→π /BC/CT /B7/CT−γ − /BC. /BJ/BE± /BC. /BC/BH± /BC. /BC/BI /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BU /C3/CC/BX/CE /C3 /BC/C4→π /BC/BEγ CPVIOLATION IN KLDECAYS Revised May 2008 by L. Wolfenstein (Carnegie-Mellon Univer- sity), T.G. Trippe (LBNL), and C.-J. Lin (LBNL). The symmetries C(particle-antiparticle interchange) and P(space inversion) hold for strong and electromagnetic inter- actions. After the discovery of large CandPviolation in the weak interactions, it appeared that the product CPwas a good symmetry. In 1964 CPviolation was observed in K0decays at a level given by the parameter /epsilon1≈2.3×10−3. A uniﬁed treatment of CPviolation in K,D,B,a n d Bsmesons is given in “ CPViolation in Meson Decays” by D. Kirkby and Y. Nir in this Review . A more detailed review including a thorough discussion of the experimental techniques used to determine CPviolation parameters is given in a book by K. Kleinknecht [1]. Here we give a concise summary of theformalism needed to deﬁne the parameters of CPviolation in K Ldecays, and a description of our ﬁts for the best values of these parameters. 1. Formalism for CPviolation in Kaon decay: CPviolation has been observed in the semi-leptonic decays K0 L→π∓/lscript±ν, and in the nonleptonic decay K0 L→2π.T h e experimental numbers that have been measured are AL=Γ(K0 L→π−/lscript+ν)−Γ(K0 L→π+/lscript−ν) Γ(K0 L→π−/lscript+ν)+Γ ( K0 L→π+/lscript−ν)(1a) η+−=A(K0 L→π+π−)/A(K0 S→π+π−) =|η+−|eiφ+−(1b) η00=A(K0 L→π0π0)/A(K0 S→π0π0) =|η00|eiφ00. (1c)CPviolation can occur either in the K0– K0mixing or in the decay amplitudes. Assuming CPT invariance, the mass eigenstates of the K0– K0system can be written |KS/angbracketright=p|K0/angbracketright+q| K0/angbracketright,|KL/angbracketright=p|K0/angbracketright−q| K0/angbracketright.(2) IfCPinvariance held, we would have q=pso that KSwould beCP-even and KLCP-odd. (We deﬁne | K0/angbracketrightasCP|K0/angbracketright). CPviolation in K0– K0mixing is then given by the parameter /tildewide/epsilon1where p q=(1 +/tildewide/epsilon1) (1−/tildewide/epsilon1). (3) CPviolation can also occur in the decay amplitudes A(K0→ππ(I)) =AIeiδI,A ( K0→ππ(I)) =A∗ IeiδI,(4) where Iis the isospin of ππ,δIis the ﬁnal-state phase shift, andAIwould be real if CPinvariance held. The CP-violating observables are usually expressed in terms of /epsilon1and/epsilon1/primedeﬁned by η+−=/epsilon1+/epsilon1/prime,η 00=/epsilon1−2/epsilon1/prime. (5a) One can then show [2] /epsilon1=/tildewide/epsilon1+i(ImA0/ReA0), (5b) √ 2/epsilon1/prime=iei(δ2−δ0)(ReA2/ReA0)( I m A2/ReA2−ImA0/ReA0), (5c) AL=2 R e /epsilon1/(1 +|/epsilon1|2)≈2Re/epsilon1. (5d) In Eqs. (5a), small corrections [3] of order /epsilon1/prime×Re (A2/A0)a r e neglected, and Eq. (5 d) assumes the ∆ S=∆Qrule. The quantities Im A0,I mA2, and Im /tildewide/epsilon1depend on the choice of phase convention, since one can change the phases of K0and K0by a transformation of the strange quark state |s/angbracketright→|s/angbracketrighteiα; of course, observables are uncha nged. It is possible by a choice of phase convention to set Im A0or Im A2or Im /tildewide/epsilon1to zero, but none of these is zero with the usual phase conventions in the Standard Model. The choice Im A0= 0 is called the Wu-Yang phase convention [4], in which case /epsilon1=/tildewide/epsilon1.T h ev a l u e of/epsilon1/primeis independent of phase convention, and a nonzero value demonstrates CPviolation in the decay amplitudes, referred to as direct CPviolation. The possibility that direct CPviolation is essentially zero, and that CPviolation occurs only in the mixing matrix, was referred to as the superweak theory [5]. By applying CPT invariance and unitarity the phase of /epsilon1is given approximately by φ/epsilon1≈tan−12(mKL−mKS) ΓKS−ΓKL≈43.51±0.05◦,(6a) while Eq. (5 c) gives the phase of /epsilon1/primeto be φ/epsilon1/prime=δ2−δ0+π 2≈42.3±1.5◦, (6b) where the numerical value is based on an analysis of π–πscat- tering using chiral perturbatio n theory [6]. The approximation in Eq. (6 a) depends on the assumption that direct CPviolation is very small in all K0decays. This is expected to be good to a few tenths of a degree, as indicated by the small value of /epsilon1/primeand /BJ/BG/BE /BJ/BG/BE/BJ/BG/BE /BJ/BG/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 ofη+−0andη000,t h e CP-violation parameters in the decays KS→π+π−π0[7], and KS→π0π0π0[8]. The relation in Eq. (6 a) is exact in the superweak theory, so this is sometimes called the superweak-phase φSW. An important point for the analysis is that cos( φ/epsilon1/prime–φ/epsilon1)/similarequal1. The consequence is that only two real quantities need be measured, the magnitude of /epsilon1and the value of ( /epsilon1/prime//epsilon1), including its sign. The measured quantity |η00/η+−|2is very close to unity so that we can write |η00/η+−|2≈1−6Re (/epsilon1/prime//epsilon1)≈1−6/epsilon1/prime//epsilon1 , (7a) Re(/epsilon1/prime//epsilon1)≈1 3(1−|η00/η+−|). (7b) From the experimental measurements in this edition of the Review , and the ﬁts discussed in the next section, one ﬁnds |/epsilon1|=( 2.229±0.012)×10−3, (8a) φ/epsilon1=( 4 3.5±0.7)◦, (8b) Re(/epsilon1/prime//epsilon1)≈/epsilon1/prime//epsilon1=( 1.65±0.26)×10−3, (8c) φ+−=( 4 3.4±0.7)◦, (8d) φ00–φ+−=( 0.2±0.4)◦, (8e) AL=( 3.32±0.06)×10−3. (8f) Direct CPviolation, as indicated by /epsilon1/prime//epsilon1, is expected in the Standard Model. However, the numerical value cannot bereliably predicted because of the oretical uncertainties [9]. The value of A Lagrees with Eq. (5 d). The values of φ+−and φ00−φ+−are used to set limits on CPT violation [see “Tests of Conservation Laws”]. 2. Fits for K0 LCP-violation parameters: In recent years, K0 LCP-violation experiments have im- proved our knowledge of CP-violation parameters, and their consistency with the expectations of CPT invariance and uni- tarity. To determine the best values of the CP-violation param- eters in K0 L→π+π−andπ0π0decay, we make two types of ﬁts, one for the phases φ+−andφ00jointly with ∆ mandτS, and the other for the amplitudes |η+−|and|η00|jointly with theK0 L→ππbranching fractions. Fits to φ+−,φ00,∆φ,∆m,a n d τSdata: These are joint ﬁts to the data on φ+−,φ00, the phase diﬀerence ∆ φ=φ00–φ+−, theK0 L–K0 Smass diﬀerence ∆ m,a n dt h e K0 Smean life τS, including the eﬀects of correlations. Measurements of φ+−andφ00are highly correlated with ∆mandτS.S o m em e a s u r e m e n t so f τSare correlated with ∆ m. The correlations are given in the footnotes of the φ+−and φ00sections of the K0 LListings, and the τSsection of the K0 S Listings. In most cases, the correlations are quoted as 100%, i.e., with the value and error of φ+−orφ00given at a ﬁxed value of ∆mandτS, with additional terms specifying the dependence of the value on ∆ mandτS. These cases lead to diagonal bands in Figs. [1] and [2]. The KTeV experiment [10] quotes its resultsas values of φ +−,∆m,a n d τSwith correlations, leading to the ellipses labeled “b.”0.515φ+ _ (degrees) mKL - m KS (1010 hs-1)0.520 0.525 0.530 0.535 0.540384042444648 c ed bag f c d e fj Figure 1: φ+−vs ∆mfor experiments which do not assume CPT invariance. ∆ mmea- surements appear as vertical bands spanning∆m±1σ, cut near the top and bottom to aid the eye. Most φ +−measurements ap- pear as diagonal bands spanning φ+−±σφ. Data are labeled by letters: “b”–FNAL KTeV,“c”–CERN CPLEAR, “d”–FNAL E773, “e”–FNAL E731, “f”–CERN, “g”–CERN NA31, and are cited in Table 1. The narrow band “j” shows φ SW. The ellipse “a” shows the χ2=1c o n t o u r of the ﬁt result. Color version at end of book. Table 1: References, Document ID’s, and sources corresponding to the letter labels inthe ﬁgures. The data are given in the φ +−and ∆msections of the KLListings, and the τS section of the KSListings. Label Source PDG Document ID Ref. at h i s Review OUR FIT b FNAL KTeV ALAVI-HARATI 03 [10] c CERN CPLEAR APOSTOLAKIS 99C [11] d FNAL E773 SCHWINGENHEUER 95 [12] e FNAL E731 GIBBONS 93,93C [13,14] f CERN GEWENIGER 74B,74C [15,16] g CERN NA31 CAROSI 90 [17] h CERN NA48 LAI 02C [18] i CERN NA31 BERTANZA 97 [19] jt h i s Review SUPERWEAK 08 The data on τS,∆m,a n d φ+−shown in Figs. [1] and [2] are combined with data on φ00andφ00–φ+−in two ﬁts, one without assuming CPT, and the other with this assumption. The results without assuming CPT are shown as ellipses labeled /BJ/BG/BF /BJ/BG/BF/BJ/BG/BF /BJ/BG/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 “a.” These ellipses are seen to be in good agreement with the superweak phase φSW=t a n−1/parenleftbigg2∆m ∆Γ/parenrightbigg =t a n−1/parenleftbigg2∆mτSτL ¯h(τL–τS)/parenrightbigg . (9) In Figs. [1] and [2], φSWis shown as narrow bands labeled “j.”φ+ _ (degrees) 384042444648 0.888τKs (10-10 s)0.892 0.896 0.900 0.904hi g f c d eab j Figure 2: φ+−vsτS.τSmeasurements appear as vertical bands spanning τS±1σ,s o m eo f which are cut near the top and bottom to aid the eye. Most φ+−measurements appear as di- agonal or horizontal bands spanning φ+−±σφ. Data are labeled by letters: “b”–FNAL KTeV, “c”–CERN CPLEAR, “d”–FNAL E773, “e”– FNAL E731, “f”–CERN, “g”–CERN NA31,“h”–CERN NA48, “i”–CERN NA31, and arecited in Table 1. The narrow band “j” shows φ SW. The ellipse “a” shows the ﬁt result’s χ2= 1 contour. Color version at end of book. Table 2 column 2, “Fit w/o CPT,” gives the resulting ﬁtted parameters, while Table 3 gives the correlation matrix for thisﬁt. The white ellipses labeled “a” in Fig. 1 and Fig. 2 are theχ 2= 1 contours for this ﬁt. For experiments which have dependencies on unseen ﬁt parameters, that is, paramete rs other than those shown on the x or y axis of the ﬁgure, their band positions are evaluatedusing the ﬁt results and their band widths include the ﬁtteduncertainty in the unseen parameters. This is also true for theφ SWbands. IfCPT invariance and unitarity are assumed, then by Eq. (6 a), the phase of /epsilon1is constrained to be approximately equal to φSW=( 4 3.5165±0.0002)◦+54.1(∆m−0.5290)◦+32.0(τS−0.8958) (10)where we have linearized the ∆ mandτSdependence of Eq. (9). The error ±0.0002 is due to the uncertainty in τL.H e r e∆ m has units 1010¯hs−1andτShas units 10−10s. If in addition we use the observation that Re(/epsilon1/prime//epsilon1)/lessmuch1a n d cos(φ/epsilon1/prime−φ/epsilon1)/similarequal1, as well as the numerical value of φ/epsilon1/primegiven in Eq. (6 b), then Eqs. (5a), which are sketched in Fig. 3, lead to the constraint φ00–φ+−≈−3I m/parenleftbigg/epsilon1/prime /epsilon1/parenrightbigg ≈−3R e/parenleftbigg/epsilon1/prime /epsilon1/parenrightbigg tan(φ/epsilon1/prime–φ/epsilon1) ≈0.006◦±0.008◦, (11) so that φ+−≈φ00≈φ/epsilon1≈φSW. Table 2: Fit results for φ+−,∆m,τS,φ00, ∆φ=φ00−φ+−,a n d φ/epsilon1without and with the CPT assumption. Quantity(units) Fit w/o CPT Fit w/ CPT φ+−(◦)4 3 .4±0.7 (S=1.3) 43 .51±0.05 (S=1.1) ∆m(1010¯hs−1)0.5290±0.0015 (S=1.1) 0 .5292±0.0009 (S=1.2) τS(10−10s) 0 .8958±0.0005 0 .8953±0.0005 (S=1.1) φ00(◦)4 3 .7±0.8 (S=1.2) 43 .52±0.05 (S=1.1) ∆φ(◦)0 .2±0.40 .006±0.014 (S=1.8) φ/epsilon1(◦)4 3 .5±0.7 (S=1.3) 43 .51±0.05 (S=1.1) χ217.42 1 .9 # Deg. Free. 13 17 In the ﬁt assuming CPT, we constrain φ/epsilon1=φSWusing the linear expression in Eq. (10), and constrain φ00−φ+−using Eq. (11). These constraints are inserted into the Listings withthe Document ID of SUPERWEAK 08. Some additional data for which the authors assumed CPT are added to this ﬁt or substitute for other less precise data for which the authors didnot make this assumption. See the Listings for details. Figure 3: Sketch of Eqs. (5a). Not to scale. /BJ/BG/BG /BJ/BG/BG/BJ/BG/BG /BJ/BG/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 The results of this ﬁt are shown in Table 2, column 3, “Fit w/CPT,” and the correlation matrix is shown in Table 4. The ∆mprecision is improved by the CPT assumption. Table 3: Correlation matrix for the results of the ﬁt without the CPT assumption φ+− ∆mτS φ00 ∆φφ /epsilon1 φ+−1.000 0 .778−0.391 0 .837−0.002 0 .977 ∆m 0.778 1 .000−0.424 0 .665 0 .024 0 .766 τS−0.391−0.424 1 .000−0.327 0 .001−0.382 φ00 0.837 0 .665−0.327 1 .000 0 .546 0 .934 ∆φ−0.002 0 .024 0 .001 0 .546 1 .000 0 .211 φ/epsilon1 0.977 0 .766−0.382 0 .934 0 .211 1 .000 Table 4: Correlation matrix for the results of the ﬁt with the CPT assumption φ+− ∆mτS φ00 ∆φφ /epsilon1 φ+−1.000 0 .924 0 .054 0 .711−0.283 0 .964 ∆m 0.924 1 .000−0.231 0 .834−0.020 0 .958 τS 0.054−0.231 1 .000 0 .056 0 .009 0 .059 φ00 0.711 0 .834 0 .056 1 .000 0 .473 0 .873 ∆φ−0.283−0.020 0 .009 0 .473 1 .000−0.018 φ/epsilon1 0.964 0 .958 0 .059 0 .873−0.018 1 .000 Fits for /epsilon1/prime//epsilon1,|η+−|,|η00|,a n dB ( KL→ππ) We list measurements of |η+−|,|η00|,|η00/η+−|,a n d /epsilon1/prime//epsilon1. Independent information on |η+−|and|η00|can be obtained from measurements of the K0 LandK0 Slifetimes ( τL,τS), and branching ratios (B) to ππ, using the relations |η+−|=/bracketleftbiggB(K0 L→π+π−) τLτS B(K0 S→π+π−)/bracketrightbigg1/2 ,(12a) |η00|=/bracketleftbiggB(K0 L→π0π0) τLτS B(K0 S→π0π0)/bracketrightbigg1/2 .(12b) For historical reasons, the branching ratio ﬁts and the CP-violation ﬁts are done separately, but we want to include the inﬂuence of |η+−|,|η00|,|η00/η+−|,a n d /epsilon1/prime//epsilon1measurements on B( K0 L→π+π−)a n dB ( K0 L→π0π0)a n dv i c ev e r s a . W e approximate a global ﬁt to all of these measurements by ﬁrst performing two independent ﬁts: 1) BRFIT, a ﬁt to the K0 L branching ratios, rates, and mean life, and 2) ETAFIT, a ﬁt to the|η+−|,|η00|,|η+−/η00|,a n d /epsilon1/prime//epsilon1measurements. The results from ﬁt 1, along with the K0 Svalues from this edition, are used to compute values of |η+−|and|η00|, which are included as measurements in the |η00|and|η+−|sections with a document ID of BRFIT 08. Thus, the ﬁt values of |η+−|and|η00|given in this edition include both the direct measurements and the results from the branching ratio ﬁt.The process is reversed in order to include the di- rect|η|measurements in the branching ratio ﬁt. The re- sults from ﬁt 2 above (before including BRFIT 08 values)are used along with the K 0 LandK0 Smean lives and the K0 S→ππbranching fractions to compute the K0 Lbranching ratio Γ( K0 L→π0π0)/Γ(K0 L→π+π−). This branching ratio value is included as a measurement in the branching ratiosection with a document ID of ETAFIT 08. Thus, the K 0 L branching ratio ﬁt values in this edition include the results of the direct measurement of |η00/η+−|and/epsilon1/prime//epsilon1. Most individual measurements of |η+−|and|η00|enter our ﬁts directly via the corresponding measurements of Γ( K0 L→π+π−)/Γ(total) and Γ(K0 L→π0π0)/Γ(total), and those that do not have too large errors to have any inﬂuence on the ﬁtted values of these branch-ing ratios. A more detailed discussion of these ﬁts is given inthe 1990 edition of this Review [20]. References 1. K. Kleinknecht, “Uncovering CPviolation: experimen- tal clariﬁcation in the neutral Kmeson and Bmeson systems,” Springer Tracts in Modern Physics , vol. 195 (Springer Verlag 2003). 2. B. Winstein and L. Wolfenstein, Rev. Mod. Phys. 65, 1113 (1993). 3. M.S. Sozzi, Eur. Phys. J. C36, 37 (2004). 4. T.T. Wu and C.N. Yang, Phys. Rev. Lett. 13, 380 (1964). 5. L. Wolfenstein, Phys. Rev. Lett. 13, 562 (1964); L. Wolfenstein, Comm. Nucl. Part. Phys. 21, 275 (1994). 6. G. Colangelo, J. Gasser, and H. Leutwyler, Nucl. Phys. B603 , 125 (2001). 7. R. Adler et al., (CPLEAR Collaboration), Phys. Lett. B407 , 193 (1997); P. 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/C3 /BC/C4→π /B7π−/B5/BB /BT /B4 /C3 /BC/CB→π /B7π−/B5 η/BC/BC /BP/BT /B4 /C3 /BC/C4→π /BCπ /BC/B5/BB/BT /B4 /C3 /BC/CB→π /BCπ /BC/B5/CC/CW/CT /AC/D8/D8/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/CP /D6/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CP /AC/D8/D8/D3/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B8/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B8/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B8 /CP/D2/CS /CA/CT/B4 /epsilon1/prime/BB/epsilon1 /B5/BA /C1/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /D3/D2/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/CR/CP/D2 /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /AC/D8/D8/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /C3 /BC/C4→ ππ /CP/D2/CS /C3 /BC/CB→ππ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D8/CW/CT /C3 /BC/C4 /CP/D2/CS /C3 /BC/CB /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA /CC/CW/CX/D7/CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CP/D7 /CS/CP/D8/CP /CX/D2 /D8/CW/CT/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/D7/CT/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /CP/BW/D3 /CR/D9/D1/CT/D2/D8 /C1/BW /CK/BU/CA/BY/C1/CC/BAꜼ /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7Ꜽ /CP/CQ /D3/DA/CT/CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA /vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→ /BEπ /BC/B5/BB /BT /B4 /C3 /BC/CB→ /BEπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→ /BEπ /BC/B5/BB /BT /B4 /C3 /BC/CB→ /BEπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→ /BEπ /BC/B5/BB /BT /B4 /C3 /BC/CB→ /BEπ /BC/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→ /BEπ /BC/B5/BB /BT /B4 /C3 /BC/CB→ /BEπ /BC/B5/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BE/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BE/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BE. /BE/BE/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BE/BE± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA /BE. /BE/BG/BF± /BC. /BC/BD/BG /BE. /BE/BG/BF± /BC. /BC/BD/BG/BE. /BE/BG/BF± /BC. /BC/BD/BG /BE. /BE/BG/BF± /BC. /BC/BD/BG/BU/CA/BY/C1/CC /BC/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG/BJ± /BC. /BF/BD± /BC. /BE/BG /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV/C8/C4/CA/BE. /BG/BL± /BC. /BG/BC /BD/BE/BC/BT/BW/C4/BX/CA /BL/BI /BU /BV/C8/C4/CA /CB/D9/D4/BA /CQ /DD /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK/BE. /BF/BF± /BC. /BD/BK /BV/C0/CA/C1/CB/CC/BX/C6/CB/BA/BA/BA /BJ/BL /BT/CB/C8/C3/BE. /BJ/BD± /BC. /BF/BJ /BD/BE/BD/CF /C7/C4/BY/BY /BJ/BD /C7/CB/C8/C3 /BV/D9 /D6/CT/CV/BA/B8 /BG γ /B3/D7/BE. /BL/BH± /BC. /BI/BF /BD/BE/BD/BV/C0/C7/C4/C4/BX/CC /BJ/BC /C7/CB/C8/C3 /BV/D9 /D6/CT/CV/BA/B8 /BG γ /B3/D7/BD/BE/BC/BX/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA/BD/BE/BD/BV/C0/C7/C4/C4/BX/CC /BJ/BC /CV/CX/DA/CT/D7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP /B4/BD. /BE/BF± /BC. /BE/BG/B5× /B4/D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B8 /BE /BZ/CT/CE/ /CR/BV/D9/B5/BB/BD/BC/BC/BC/BC/D1/CQ/BA /CF /C7/C4/BY/BY /BJ/BD /CV/CX/DA/CT/D7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/BP /B4/BD. /BD/BF± /BC. /BD/BE/B5× /B4/D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B8 /BE/BZ/CT/CE/ /CR /BV/D9/B5/BB/BD/BC/BC/BC/BC/D1/CQ/BA /CF /CT /CR/D3/D1/D4/D9/D8/CT /CQ /D3/D8/CW/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /B4/D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B8 /BE/BZ/CT/CE/ /CR /BV/D9/B5 /BP /BE/BG± /BE/D1/CQ/BA /CC/CW/CX/D7 /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CP/DA/CT/D6/CP/CV/CX/D2/CV /D3/DA/CT/D6/BY /BT/C1/CB/CB/C6/BX/CA /BI/BL/B8 /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/CS /D9/D7/CX/D2/CV /D3/D4/D8/CX/CR/CP/D0/B9/D1/D3 /CS/CT/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7 /D3/CU /BU/D3/CW/D1 /CT/D8 /CP/D0/BA/B8 /C8/CW/DD/D7/CX/CR/D7/C4/CT/D8/D8/CT/D6/D7 /BE/BJ/BU /BE/BJ/BU/BE/BJ/BU /BE/BJ/BU/BH/BL/BG /B4/BD/BL/BI/BK/B5 /CP/D2/CS /D8/CW/CT /CS/CP/D8/CP /D3/CU /BU/BT/C4/BT /CC/CB /BJ/BD/BA /B4/BY /D6/D3/D1 /C0/BA /BY /CP/CX/D7/D7/D2/CT/D6/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/B9/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B5/BA /vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−/B5/BB /BT /B4 /C3 /BC/CB→π /B7π−/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−/B5/BB /BT /B4 /C3 /BC/CB→π /B7π−/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−/B5/BB /BT /B4 /C3 /BC/CB→π /B7π−/B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−/B5/BB /BT /B4 /C3 /BC/CB→π /B7π−/B5/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BE. /BE/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA /BE. /BE/BE/BI± /BC. /BC/BC/BK /BE. /BE/BE/BI± /BC. /BC/BC/BK/BE. /BE/BE/BI± /BC. /BC/BC/BK /BE. /BE/BE/BI± /BC. /BC/BC/BK/BU/CA/BY/C1/CC /BC/BK••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BE/BE/BF± /BC. /BC/BD/BE /BD/BE/BE/C4/BT/C1 /BC/BJ /C6/BT/BG/BK/BE. /BE/BD/BL± /BC. /BC/BD/BF /BD/BE/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BY /C3/C4/C7/BX/BE. /BE/BE/BK± /BC. /BC/BD/BC /BD/BE/BG/BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BC/BG /C3/CC/BX/CE/BE. /BE/BK/BI± /BC. /BC/BE/BF± /BC. /BC/BE/BI /BJ/BC/C5 /BD/BE/BH/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BV /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BE. /BF/BD/BC± /BC. /BC/BG/BF± /BC. /BC/BF/BD /BD/BE/BI/BT/BW/C4/BX/CA /BL/BH /BU /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BE. /BF/BE± /BC. /BD/BG± /BC. /BC/BF /BD/BC /BH/BT/BW/C4/BX/CA /BL/BE /BU /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BE. /BF/BC± /BC. /BC/BF/BH /BZ/BX/CF/BX/C6/C1/BZ/BX/CA /BJ/BG /BU /BT/CB/C8/C3/BD/BE/BE/CE /CP/D0/D9/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /C6/BT/BG/BK /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /A0/B4 /C3 /BC/C4→π /B7π−/B5/BB/A0/B4 /C3 /BC/C4→π /CTν/CT /B5/CP/D2/CSτ/C3 /BC/CB /CP/D2/CS /C3/C4/C7/BX /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 /C3 /BC/CB→π /B7π−/B5 /CP/D2/CS τ/C3 /BC/C4 /BA/A0 /B4 /C3 /BC/C4→π /B7π−/B5/CX/D7 /CS/CT/AC/D2/CT/CS /D8/D3 /CX/D2/CR/D0/D9/CS/CT /D8/CW/CT /CX/D2/D2/CT/D6 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /A0/B4 /C3 /BC/C4→π /B7π−γ /B4/C1/BU/B5/B5 /CQ/D9/D8/CT/DC/CR/D0/D9/CS/CT /D8/CW/CT /CS/CX/D6/CT/CR/D8 /CT/D1/CX/D7/D7/CX/D3/D2 /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /BU/B4 /C3 /BC/CB→π /B7π−/B4/BW/BX/B5/B5/BA /CC/CW/CT/CX/D6/vextendsingle/vextendsingleη /B7−/vextendsingle/vextendsingle/DA/CP/D0/D9/CT/CX/D7 /D2/D3/D8 /CS/CX/D6/CT/CR/D8/D0/DD /D9/D7/CT/CS /CX/D2 /D3/D9/D6 /AC/D8/B8 /CQ/D9/D8 /CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /DA/CX/CP /D8/CW/CT/CX/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BD/BE/BF/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BI /BY /D9/D7/CT/D7 /C3/C4/C7/BX /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP/D2/CS τ/C4 /D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW τ/CB /CU/D6/D3/D1 /C8/BW/BZ /BC/BG/BA/CC/CW/CT/CX/D6/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CS/CX/D6/CT/CR/D8/D0/DD /D9/D7/CT/CS /CX/D2 /D3/D9/D6 /AC/D8/B8 /CQ/D9/D8 /CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /DA/CX/CP /D8/CW/CT/CX/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BD/BE/BG/BT/C4/BX/CG /C7/C8/C7/CD/C4/C7/CB /BC/BG/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/D9/D7/CT/D7 /D8/CW/CT/CX/D6 /C3 /BC/C4→ππ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 τ/CB /BP/B4 /BC. /BK/BL/BI/BF±/BC. /BC/BC/BC/BH/B5× /BD/BC− /BD/BC/D7 /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /C3/CC /CT/CE/CP/D2/CS /C6/BT/BG/BK τ/CB /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7/D8/CW/CP/D8 /A0/B4 /C3 /BC/CB→π/lscriptν/lscript /B5/BP /A0 /B4 /C3 /BC/C4→π/lscriptν/lscript /B5 /CV/CX/DA/CX/D2/CV /BU/B4 /C3 /BC/CB→π/lscriptν/lscript /B5 /BP /BC/BA/BD/BD/BK/B1/BA /CC/CW/CT/CX/D6 η/B7−/CX/D7 /D2/D3/D8 /CS/CX/D6/CT/CR/D8/D0/DD /D9/D7/CT/CS /CX/D2 /D3/D9/D6 /AC/D8/B8 /CQ/D9/D8 /CT/D2/D8/CT/D6/D7 /D3/D9/D6 /AC/D8 /DA/CX/CP /D8/CW/CT/CX/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BD/BE/BH/BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BV /D6/CT/D4 /D3 /D6/D8 /B4/BE. /BE/BI/BG± /BC. /BC/BE/BF± /BC. /BC/BE/BI /B7 /BL . /BD/CJτ/D7− /BC. /BK/BL/BF/BG/CL/B5 × /BD/BC− /BF/BA /CF /CT/CT/DA/CP/D0/D9/CP/D8/CT /CU/D3 /D6 /D3/D9/D6 /BE/BC/BC/BI /CQ /CT/D7/D8 /DA/CP/D0/D9/CT τ/D7 /BP/B4 /BC. /BK/BL/BH/BK± /BC. /BC/BC/BC/BH/B5 × /BD/BC− /BD/BC/D7/BA/BD/BE/BI/BT/BW/C4/BX/CA /BL/BH /BU /D6/CT/D4 /D3 /D6/D8 /B4/BE. /BF/BD/BE± /BC. /BC/BG/BF± /BC. /BC/BF/BC− /BD/CJ/A1 /D1− /BC. /BH/BE/BJ/BG/CL /B7 /BL . /BD/CJτ/D7− /BC. /BK/BL/BE/BI/CL/B5 × /BD/BC− /BF/BA/CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /CU/D3 /D6 /D3/D9/D6 /BD/BL/BL/BI /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /A1 /D1 /BP/B4 /BC. /BH/BF/BC/BG± /BC. /BC/BC/BD/BG/B5 × /BD/BC− /BD/BC/AMh /D7− /BD/CP/D2/CSτ/D7/BP/B4 /BC. /BK/BL/BE/BJ± /BC. /BC/BC/BC/BL/B5 × /BD/BC− /BD/BC/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BV /BA /vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B5/BB/BF/vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B5/BB/BF/vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B5/BB/BF/vextendsingle/vextendsingle/epsilon1/vextendsingle/vextendsingle/BP/B4 /BE/vextendsingle/vextendsingleη/B7−/vextendsingle/vextendsingle/B7/vextendsingle/vextendsingleη/BC/BC/vextendsingle/vextendsingle/B5/BB/BF/CC/CW/CX/D7 /CT/DC/D4 /D6/CT/D7/D7/CX/D3/D2 /CX/D7 /CP /DA/CT/D6/DD /CV/D3 /D3 /CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/B8 /CV/D3 /D3 /CS /D8/D3 /CP/CQ /D3/D9/D8 /D3/D2/CT /D4/CP /D6/D8 /CX/D2 /BD/BC− /BG/CQ /CT/CR/CP/D9/D7/CT/D3/CU /D8/CW/CT /D7/D1/CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /DA/CP/D0/D9/CT /D3/CU φ/BC/BC−φ/B7− /CP/D2/CS /D7/D1/CP/D0/D0 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D1/CQ/CX/CV/D9/CX/D8/CX/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE. /BE/BE/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BE/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BE. /BE/BE/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BE. /BE/BE/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BL/BL/BH/BD± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BC. /BL/BL/BF/BC± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BF/BC± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BF/BC± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BF/BC± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL/BF/BD± /BC. /BC/BC/BE/BC /BD/BE/BJ, /BD/BE/BK/BU/BT/CA/CA /BL/BF /BW /C6/BT/BF/BD/BC. /BL/BL/BC/BG± /BC. /BC/BC/BK/BG± /BC. /BC/BC/BF/BI /BD/BE/BL/CF /C7/C7/BW/CB /BK/BK /BX/BJ/BF/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BL/BF/BL± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BD/BH /BD/C5 /BD/BE/BJ/BU/BT/CA/CA /BL/BF /BW /C6/BT/BF/BD/BC. /BL/BK/BL/BL± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BE/BH /BD/BE/BJ/BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BK /C6/BT/BF/BD/BD/BE/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D7/D5/D9/CP /D6/CT /D6/D3 /D3/D8 /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /CA /CV/CX/DA/CT/D2 /CQ /DD /BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BK /CP/D2/CS /BU/BT/CA/CA /BL/BF /BW /BA/BD/BE/BK/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BU/BT/CA/CA /BL/BF /BW /CP/D2/CS /BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BK/B8 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/CP /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/D3 /CU /BC . /BC/BC/BD/BG/BA/BD/BE/BL/CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/vextendsingle/vextendsingleη/BC/BC/slashbig η/B7−/vextendsingle/vextendsingle/BP/BD− /BF/B4/epsilon1/prime/BB/epsilon1 /B5 /CU/D6/D3/D1 /CF /C7/C7/BW/CB /BK/BK /B4 /epsilon1/prime/BB/epsilon1 /B5 /DA/CP/D0/D9/CT/BA/CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD −/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B5/BB/BF /CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD −/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B5/BB/BF/CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD −/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B5/BB/BF /CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP/B4 /BD −/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/B5/BB/BF/CF /CT /CW/CP/DA/CT /D2/CT/CV/D0/CT/CR/D8/CT/CS /D8/CT/D6/D1/D7 /D3/CU /D3 /D6/CS/CT/D6ω· /CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/B8 /DB/CW/CT/D6/CT ω /BP /CA/CT/B4/BT/BE /B5/BB/CA/CT/B4/BT/BC /B5/similarequal /BD/BB/BE/BE/BA /C1/CU/CX/D2/CR/D0/D9/CS/CT/CS/B8 /D8/CW/CX/D7 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /DB /D3/D9/D0/CS /D0/D3 /DB /CT/D6 /CA/CT/B4 /epsilon1/prime/BB/epsilon1 /B5/CQ /DD /CP/CQ /D3/D9/D8 /BC . /BC/BG× /BD/BC− /BF/BA /CB/CT/CT /CB/C7/CI/CI/C1 /BC/BG/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BH± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BD. /BI/BH± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BD. /BI/BH± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BD. /BI/BH± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BD. /BI/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE. /BC/BJ± /BC. /BE/BK /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /C3/CC/BX/CE/BD. /BG/BJ± /BC. /BE/BE /BU/BT /CC/C4/BX/CH /BC/BE /C6/BT/BG/BK/BE. /BF± /BC. /BI/BH /BD/BF/BC, /BD/BF/BD/BU/BT/CA/CA /BL/BF /BW /C6/BT/BF/BD/BC. /BJ/BG± /BC. /BH/BE± /BC. /BE/BL /BZ/C1/BU/BU/C7/C6/CB /BL/BF /BU /BX/BJ/BF/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH/BF± /BC. /BE/BI /C4/BT/C1 /BC/BD /BV /C6/BT/BG/BK /C1/D2/CR/D0/BA /CX/D2 /BU/BT /CC/C4/BX/CH /BC/BE/BE. /BK/BC± /BC. /BF/BC± /BC. /BE/BK /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BW /C3/CC/BX/CE /C1/D2 /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF/BD. /BK/BH± /BC. /BG/BH± /BC. /BH/BK /BY /BT/C6/CC/C1 /BL/BL /BV /C6/BT/BG/BK /C1/D2 /C4/BT/C1 /BC/BD /BV/BE. /BC± /BC. /BJ /BD/BF/BE/BU/BT/CA/CA /BL/BF /BW /C6/BT/BF/BD − /BC. /BG± /BD. /BG± /BC. /BI /C8 /BT /CC/CC/BX/CA/CB/C7/C6 /BL/BC /BX/BJ/BF/BD /CX/D2 /BZ/C1/BU/BU/C7/C6/CB /BL/BF /BU/BF. /BF± /BD. /BD /BD/BF/BE/BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BK /C6/BT/BF/BD/BF. /BE± /BE. /BK± /BD. /BE /BD/BF/BC/CF /C7/C7/BW/CB /BK/BK /BX/BJ/BF/BD/BD/BF/BC/CC/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CC/CW/CT/DD /CT/D2/D8/CT/D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CX/D2 /D8/CW/CX/D7/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D8 /CT/D2/D8/CT/D6 /D8/CW/CT /AC/D8 /DA/CX/CP /D8/CW/CT/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/D3/D2/D0/DD /BA/BD/BF/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BU/BT/CA/CA /BL/BF /BW /CP/D2/CS /BU/CD/CA/C3/C0/BT/CA/BW/CC /BK/BK/B8 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/D8/CW/CT/CX/D6 /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/BD/BF/BE/CC/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BJ/BG/BI /BJ/BG/BI/BJ/BG/BI /BJ/BG/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 WEIGHTED AVERAGE 1.67 ±0.23 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. GIBBONS 93B E731 2.4BARR 93D NA31 0.9BATLEY 02 NA48 0.8ALAVI-HARATI 03 KTEV 2.1χ2 6.2 (Confidence Level = 0.100) - 1 012345/CA/CT/B4/epsilon1/prime/BB/epsilon1 /B5/BP /B4 /BD −/vextendsingle/vextendsingle/vextendsingleη/BC/BC /BBη/B7−/vextendsingle/vextendsingle/vextendsingle/B5/BB/BF φ/B7− /B8/C8 /C0 /BT /CB /BX/D3 /CU η/B7− φ/B7− /B8/C8 /C0 /BT /CB /BX/D3 /CU η/B7− φ/B7− /B8 /C8/C0/BT/CB/BX /D3/CU η/B7− φ/B7− /B8 /C8/C0/BT/CB/BX /D3/CU η/B7−/CC/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D4/CW/CP/D7/CT /D3/D2 /A1 /D1 /CP/D2/CSτ/CB /CX/D7 /CV/CX/DA/CT/D2 /CU/D3 /D6 /CT/CP/CR/CW /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CX/D2 /D8/CW/CT/CR/D3/D1/D1/CT/D2/D8/D7 /CQ /CT/D0/D3 /DB/B8 /DB/CW/CT/D6/CT /A1 /D1 /CX/D7 /D8/CW/CT /C3 /BC/C4− /C3 /BC/CB /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CX/D2 /D9/D2/CX/D8/D7 /BD/BC /BD/BC/AMh /D7− /BD/CP/D2/CSτ/D7 /CX/D7 /D8/CW/CT /C3/CB /D1/CT/CP/D2 /D0/CX/CU/CT /CX/D2 /D9/D2/CX/D8/D7 /BD/BC− /BD/BC/D7/BA /CF /CT /CP/D0/D7/D3 /CV/CX/DA/CT /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT φ/CU/CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7 /CQ /CT/D0/D3 /DB/BA/C7/CD/CA /BY/C1/CC /CX/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7Ꜽ /CX/D2 /D8/CW/CT /C3 /BC/C4 /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA /C5/D3/D7/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /CQ /D3/D8/CW /D8/CW/CT /CK/C6/D3/D8 /BT/D7/D7/D9/D1/CX/D2/CV/BV/C8/CC Ꜽ /CP/D2/CS /CK/BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC Ꜽ /AC/D8/D7/BA /C1/D2 /D8/CW/CT /D0/CP/D8/D8/CT/D6 /AC/D8/B8 /D8/CW/CT/DD /CW/CP/DA/CT /D0/CX/D8/D8/D0/CT /CS/CX/D6/CT/CR/D8 /CX/D2/AD/D9/CT/D2/CR/CT /D3/D2 φ/B7− /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT/CX/D6 /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D0/CP /D6/CV/CT /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CP/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /B8 /CQ/D9/D8 /D8/CW/CT/DD /CX/D2/AD/D9/CT/D2/CR/CT/A1 /D1 /CP/D2/CSτ/D7 /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT/CX/D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CX/CT/D7 /D3/D2 /D8/CW/CT/D7/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA /C7/D2/D0/DD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CK/BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC Ꜽ /AC/D8 /CQ /CT/CR/CP/D9/D7/CT/DB /CT /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /CX/D2/CR/D0/D9/CS/CT /D8/CW/CT/CX/D6 /A1 /D1 /CP/D2/CSτ/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CW/CX/CR/CW /CP/D7/D7/D9/D1/CT /BV/C8/CC /BA/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BF. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BF. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC/BG/BF. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BF. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BG. /BD/BE± /BC. /BJ/BE± /BD. /BE/BC /BD/BF/BF/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /C3/CC/BX/CE /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BE. /BL± /BC. /BI± /BC. /BF /BJ/BC/C5 /BD/BF/BG/BT/C8/C7/CB/CC/C7/C4/BT/BA/BA/BA /BL/BL /BV /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BG/BF. /BC± /BC. /BK± /BC. /BE /BD/BF/BH, /BD/BF/BI/CB/BV/C0/CF/C1/C6/BZ/BX/C6/BA/BA/BA /BL/BH /BX/BJ/BJ/BF /BV/C0/BD. /BD /D6/CT/CV/CT/D2/CT/D6/CP/D8/D3 /D6/BG/BD. /BG± /BC. /BL± /BC. /BF /BD/BF/BI, /BD/BF/BJ/BZ/C1/BU/BU/C7/C6/CB /BL/BF /BX/BJ/BF/BD /BU/BG /BV /D6/CT/CV/CT/D2/CT/D6/CP/D8/D3 /D6/BG/BG. /BG± /BD. /BI± /BC. /BI /BD/BF/BK/BV/BT/CA/C7/CB/C1 /BL/BC /C6/BT/BF/BD /CE /CP/CR/D9/D9/D1 /D6/CT/CV/CT/D2/BA/BG/BF. /BF± /BD. /BC± /BC. /BH /BD/BF/BL/BZ/BX/CF/BX/C6/C1/BZ/BX/CA /BJ/BG /BU /BT/CB/C8/C3 /CE /CP/CR/D9/D9/D1 /D6/CT/CV/CT/D2/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BE. /BH± /BC. /BG± /BC. /BF /BD/BG/BC, /BD/BG/BD/BT/BW/C4/BX/CA /BL/BI /BV /CA/CE/CD/BX/BG/BF. /BG± /BD. /BD± /BC. /BF /BD/BG/BE/BT/BW/C4/BX/CA /BL/BH /BU /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BG/BE. /BF± /BG. /BG± /BD. /BG /BD/BC /BH /BD/BG/BF/BT/BW/C4/BX/CA /BL/BE /BU /BV/C8/C4/CA /C3 /BC/B9 /C3 /BC/CP/D7/DD/D1/D1/CT/D8/D6/DD/BG/BJ. /BJ± /BE. /BC± /BC. /BL /BD/BF/BI, /BD/BG/BG/C3/BT/CA/C4/CB/CB/C7/C6 /BL/BC /BX/BJ/BF/BD/BG/BG. /BF± /BE. /BK± /BC. /BE /BD/BG/BH/BV/BT/CA/C1/CC/C0/BX/CA/CB /BJ/BH /CB/C8/BX/BV /BV /D6/CT/CV/CT/D2/CT/D6/CP/D8/D3 /D6/BD/BF/BF/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF φ/B7− /CX/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT/CX/D6 /A1 /D1 /BP /D1/C3 /BC/C4− /D1/C3 /BC/CB /CP/D2/CSτ/C3/CB /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /C3 /BC/C4 /CP/D2/CS /C3 /BC/CB /D7/CT/CR/D8/CX/D3/D2/D7 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /CP /D6/CT ρ /B4φ/B7− /B8/A1 /D1 /B5/BP/B7 /BC . /BL/BH/BH/B8ρ /B4φ/B7− /B8τ/CB /B5/BP− /BC. /BK/BJ/BD/B8 /CP/D2/CS ρ /B4τ/CB /B8/A1 /D1 /B5/BP− /BC. /BK/BG/BC/BA /BV/C8/CC /CX/D7 /D2/D3/D8 /CP/D7/B9/D7/D9/D1/CT/CS/BA /CD/D7/CT/D7 /D7/CR/CX/D2/D8/CX/D0/D0/CP/D8/D3 /D6 /C8/CQ /D6/CT/CV/CT/D2/CT/D6/CP/D8/D3 /D6/BA/BD/BF/BG/BT/C8/C7/CB/CC/C7/C4/BT/C3/C1/CB /BL/BL /BV /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BF . /BD/BL± /BC. /BH/BF± /BC. /BE/BK/B5 /B7 /BF/BC/BC /CJ/A1 /D1− /BC. /BH/BF/BC/BD/CL /B4◦/B5/BA/CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5/B4/BD/BC /BD/BC/AMh /D7− /BD/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7/BA/BD/BF/BH/CB/BV/C0/CF/C1/C6/BZ/BX/C6/C0/BX/CD/BX/CA /BL/BH /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP/B4 /BG /BF . /BH/BF± /BC. /BJ/BI/B5 /B7 /BD/BJ/BF /CJ/A1 /D1− /BC. /BH/BE/BK/BE/CL− /BE/BJ/BH/CJτ/D7− /BC. /BK/BL/BE/BI/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA/BD/BF/BI/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D1/CT/CP/D7/D9/D6/CT φ/B7− /DFφ/CU /CP/D2/CS /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT /CU/D6/D3/D1 /D8/CW/CT/D4/D3 /DB /CT/D6 /D0/CP /DB /D1/D3/D1/CT/D2/D8/D9/D1 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D9/D7/CX/D2/CV /CP/D2/CP/D0/DD/D8/CX/CR/CX/D8 /DD/CP /D2 /CS/CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CB/BV/C0/CF/C1/C6/BZ/BX/C6/C0/BX/CD/BX/CA /BL/BH /CJ/BZ/C1/BU/BU/C7/C6/CB /BL/BF/CL /CX/D2/CR/D0/D9/CS/CT/D7 /CP /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D3/CU /BC. /BF/BH◦/CJ/BC. /BH◦/CL/CU /D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT/CX/D6 /D1/D3 /CS/CT/D0/CX/D2/CV /D3/CU /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/BA/BD/BF/BJ/BZ/C1/BU/BU/C7/C6/CB /BL/BF /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP/B4 /BG /BE . /BE/BD± /BC. /BL/B5 /B7/BD /BK /BL /CJ /A1 /D1− /BC. /BH/BE/BH/BJ/CL − /BG/BI/BC /CJτ/D7−/BC. /BK/BL/BE/BE/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA /CC/CW/CX/D7 /CX/D7 /CP/CR/D8/D9/CP/D0/D0/DD /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /CB/BV/C0/CF/C1/C6/BZ/BX/C6/C0/BX/CD/BX/CA /BL/BH/B8 /CU/D3 /D3/D8/D2/D3/D8/CT /BK/BA /BZ/C1/BU/BU/C7/C6/CB /BL/BF/D6/CT/D4 /D3 /D6/D8/D7φ/B7− /B4/BG/BE. /BE± /BD. /BG/B5◦/BA /CC/CW/CT/DD /D1/CT/CP/D7/D9/D6/CT φ/B7 /DFφ/CU /CP/D2/CS /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT φ/CU /CU/D6/D3/D1 /D8/CW/CT /D4/D3 /DB /CT/D6 /D0/CP /DB /D1/D3/D1/CT/D2/D8/D9/D1 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D9/D7/CX/D2/CV/CP/D2/CP/D0/DD/D8/CX/CR/CX/D8 /DD /BA /BT/D2 /CT/D6/D6/D3 /D6 /D3/CU /BC. /BI◦/CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CU/D3 /D6 /D4 /D3/D7/D7/CX/CQ/D0/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D4/CW/CP/D7/CT/BA/BD/BF/BK/BV/BT/CA/C7/CB/C1 /BL/BC /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BI. /BL± /BD. /BG± /BC. /BJ/B5 /B7 /BH/BJ/BL /CJ/A1 /D1− /BC. /BH/BF/BH/BD/CL /B7 /BF/BC/BF/CJτ/D7− /BC. /BK/BL/BE/BE/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA/BD/BF/BL/BZ/BX/CF/BX/C6/C1/BZ/BX/CA /BJ/BG /BU /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BL . /BG± /BD. /BC/B5 /B7/BH /BI /BH/CJ /A1 /D1− /BC. /BH/BG/BC/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT/CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh/D7− /BD/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7/BA /BD/BG/BC/BT/BW/C4/BX/CA /BL/BI /BV /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BF . /BK/BE± /BC. /BG/BD/B5 /B7/BF /BF /BL /CJ /A1 /D1− /BC. /BH/BF/BC/BJ/CL − /BE/BH/BE /CJτ/D7−/BC. /BK/BL/BE/BE/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA/BD/BG/BD/BT/BW/C4/BX/CA /BL/BI /BV /CX/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CU /CP /AC/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /D2/CT/CP /D6/D0/DD /D8/CW/CT /D7/CP/D1/CT /CS/CP/D8/CP /CP/D7 /CT/D2/D8/CT/D6/CT/CS /CX/D2/D8/D3 /D8/CW/CT/CK/C7/CD/CA /BY/C1/CCꜼ /DA/CP/D0/D9/CT /CX/D2 /D8/CW/CT /BD/BL/BL/BI /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BH/BG /BW/BH/BG/BW/BH/BG /BW/BH/BG/BD /B4/BD/BL/BL/BI/B5/B5/BA/BD/BG/BE/BT/BW/C4/BX/CA /BL/BH /BU /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BE . /BJ± /BC. /BL± /BC. /BI/B5 /B7 /BF/BD/BI /CJ/A1 /D1− /BC. /BH/BE/BJ/BG/CL /B7 /BF/BC /CJ τ/D7−/BC. /BK/BL/BE/BI/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA/BD/BG/BF/BT/BW/C4/BX/CA /BL/BE /BU /D5/D9/D3/D8/CT /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /D8 /DB /D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BM± /BC. /BG /CU/D6/D3/D1 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D2/CS ± /BD. /BC /CS/CT/CV/D6/CT/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /A1 /D1 /BA/BD/BG/BG/C3/BT/CA/C4/CB/CB/C7/C6 /BL/BC /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/BD/BG/BH/BV/BT/CA/C1/CC/C0/BX/CA/CB /BJ/BH /D1/CT/CP/D7/D9/D6/CT/D7 φ/B7− /BP /B4/BG/BH . /BH± /BE. /BK/B5 /B7/BE /BE /BG /CJ /A1 /D1− /BC. /BH/BF/BG/BK/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT/CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh/D7− /BD/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7/BA φ/CU /BP− /BG/BC. /BL± /BE. /BI◦/BA φ/BC/BC /B8 /C8/C0/BT/CB/BX /C7/BY η/BC/BC φ/BC/BC /B8 /C8/C0/BT/CB/BX /C7/BY η/BC/BC φ/BC/BC /B8 /C8/C0/BT/CB/BX /C7/BY η/BC/BC φ/BC/BC /B8 /C8/C0/BT/CB/BX /C7/BY η/BC/BC/CB/CT/CT /CR/D3/D1/D1/CT/D2/D8 /CX/D2 φ/B7− /CW/CT/CP/CS/CT/D6 /CP/CQ /D3/DA/CT /CU/D3 /D6 /D8/D6/CT/CP/D8/D1/CT/D2/D8 /D3/CU /A1 /D1 /CP/D2/CSτ/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/B8 /CP/D7 /DB /CT/D0/D0/CP/D7 /CU/D3 /D6 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/D3/D2 /D3/CU /CS/CP/D8/CP /CX/D2 /CQ /D3/D8/CW /D8/CW/CT /CK/BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC Ꜽ /CP/D2/CS /CK/C6/D3/D8 /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC Ꜽ/AC/D8/D7/BA/C7/CD/CA /BY/C1/CC /CX/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7Ꜽ /CX/D2 /D8/CW/CT /C3 /BC/C4 /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF. /BH/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BG/BF. /BH/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BE± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BF. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC /BG/BF. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC/BG/BF. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC /BG/BF. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BG. /BH± /BE. /BF± /BC. /BI /BD/BG/BI/BV/BT/CA/C7/CB/C1 /BL/BC /C6/BT/BF/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BD. /BI± /BH. /BL± /BC. /BE /BD/BG/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV/C8/C4/CA/BH/BC. /BK± /BJ. /BD± /BD. /BJ /BD/BG/BK/BT/BW/C4/BX/CA /BL/BI /BU /BV/C8/C4/CA /CB/D9/D4/BA /CQ /DD /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK/BG/BJ. /BG± /BD. /BG± /BC. /BL /BD/BG/BL/C3/BT/CA/C4/CB/CB/C7/C6 /BL/BC /BX/BJ/BF/BD/BD/BG/BI/BV/BT/CA/C7/CB/C1 /BL/BC /D1/CT/CP/D7/D9/D6/CT/D7 φ/BC/BC /BP /B4/BG/BJ . /BD± /BE. /BD± /BD. /BC/B5 /B7 /BH/BJ/BL /CJ/A1 /D1− /BC. /BH/BF/BH/BD/CL /B7 /BE/BH/BE /CJ τ/D7−/BC. /BK/BL/BE/BE/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh /D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/D7/BA/BD/BG/BJ/BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BL/BK /D1/CT/CP/D7/D9/D6/CT/D7 φ/BC/BC /BP/B4 /BG /BE . /BC± /BH. /BI± /BD. /BL/B5 /B7/BE /BG /BC /CJ /A1 /D1− /BC. /BH/BF/BC/BJ/CL /B4◦/B5/BA/CF /CT /CW/CP/DA/CT /CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5/B4/BD/BC /BD/BC/AMh /D7− /BD/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7/BA /CC/CW/CT τ/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA/BD/BG/BK/BT/BW/C4/BX/CA /BL/BI /BU /CX/CS/CT/D2/D8/CX/AC/CT/CS /CX/D2/CX/D8/CX/CP/D0 /D2/CT/D9/D8/D6/CP/D0 /CZ /CP/D3/D2 /CX/D2/CS/CX/DA/CX/CS/D9/CP/D0/D0/DD /CP/D7 /CQ /CT/CX/D2/CV /CP /C3 /BC/D3 /D6 /CP /C3 /BC/BA /CC/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D7± /BD. /BH◦/CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /DB/CX/D8/CW ± /BC. /BK◦/CS/D9/CT /D8/D3 /A1 /D1 /BA/BD/BG/BL/C3/BT/CA/C4/CB/CB/C7/C6 /BL/BC /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CS/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D6/CT/CV/CT/D2/CT/D6/CP/D8/CX/D3/D2 /D4/CW/CP/D7/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF φ/epsilon1 /BP/B4 /BEφ/B7− /B7φ/BC/BC /B5/BB/BF/CC/CW/CX/D7 /CT/DC/D4 /D6/CT/D7/D7/CX/D3/D2 /CX/D7 /CP /DA/CT/D6/DD /CV/D3 /D3 /CS /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/B8 /CV/D3 /D3 /CS /D8/D3 /CP/CQ /D3/D9/D8 /BD/BC− /BF/CS/CT/CV/D6/CT/CT/D7 /CQ /CT/CR/CP/D9/D7/CT /D3/CU/D8/CW/CT /D7/D1/CP/D0/D0 /D1/CT/CP/D7/D9/D6/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU φ/BC/BC−φ/B7− /CP/D2/CS /CA/CT /epsilon1 /B3/BB/epsilon1 /B8 /CP/D2/CS /D7/D1/CP/D0/D0 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D1/CQ/CX/CV/D9/CX/D8/CX/CT/D7/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BG/BF. /BH/BD± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BG/BF. /BH± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BF. /BH± /BC. /BJ /C7/CD/CA /BY/C1/CC/BG/BF. /BH± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BF. /BH± /BC. /BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /BG/BF. /BH/BD/BF/BI± /BC. /BC/BC/BC/BE± /BC. /BC/BH/BF/BF /BG/BF. /BH/BD/BF/BI± /BC. /BC/BC/BC/BE± /BC. /BC/BH/BF/BF/BG/BF. /BH/BD/BF/BI± /BC. /BC/BC/BC/BE± /BC. /BC/BH/BF/BF /BG/BF. /BH/BD/BF/BI± /BC. /BC/BC/BC/BE± /BC. /BC/BH/BF/BF /BD/BH/BC/CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BD/BH/BC/CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /CX/D7 /CP /CU/CP/CZ /CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/CS /D8/D3 /CX/D1/D4 /D3/D7/CT /D8/CW/CT /BV/C8/CC /D3 /D6 /CB/D9/D4 /CT/D6/DB /CT/CP/CZ /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 φ/B7− /BPφ/CB/CF /BP /D8/CP/D2− /BD/CJ/BE /A1 /D1 /AMh /B4τ/CBτ/C4 τ/C4−τ/CB /B5/CL/BA /CC/CW/CX/D7 /CK/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8Ꜽ /CX/D7 /D0/CX/D2/CT/CP /D6/CX/DE/CT/CS /D9/D7/CX/D2/CV /DA/CP/D0/D9/CT/D7/D2/CT/CP /D6 /D8/CW/CT /CA/C8/C8 /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /D3/CU /A1 /D1 /B8τ/CB /CP/D2/CSτ/C4 /B8 /CP/D2/CS /D8/CW/CT/D2 /CP/CS/CY/D9/D7/D8/CT/CS /D8/D3 /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8/DA/CP/D0/D9/CT/D7 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CK/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8Ꜽ/BA /CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /D1/CT/CP/D7/D9/D6/CT/D7 φ/epsilon1 /BP/B4/BG/BF. /BH/BD/BI/BG/BJ ± /BC. /BC/BC/BC/BE/BC/B5 /B7/BH /BG. /BD/CJ /A1 /D1− /BC. /BH/BE/BL/BC/CL /B7 /BF/BE . /BC/CJτ/D7− /BC. /BK/BL/BH/BK/CL /B4◦/B5/BA /CF /CT /CW/CP/DA/CT/CP/CS/CY/D9/D7/D8/CT/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D8/D3 /D9/D7/CT /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /B4/A1 /D1 /BP/BC. /BH/BE/BL/BE± /BC. /BC/BC/BC/BL/B5 /B4/BD/BC /BD/BC/AMh/D7− /BD/B5/B8 /B4τ/D7 /BP/BC. /BK/BL/BH/BF± /BC. /BC/BC/BC/BH/B5 /B4/BD/BC− /BD/BC/D7/B5/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6/CP /D2 /CS/D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7/BA /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /BW/BX/BV/BT /CH/B9/C8/C4/BT/C6/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D7/DD/D1/D1/CT/D8/D6/DD/BT /BP /C6/D7/CX/D2φ /CR/D3/D7φ> /BC. /BC− /C6/D7/CX/D2φ /CR/D3/D7φ< /BC. /BC /C6/D7/CX/D2φ /CR/D3/D7φ> /BC. /BC /B7 /C6/D7/CX/D2φ /CR/D3/D7φ< /BC. /BC/DB/CW/CT/D6/CT φ /CX/D7 /D8/CW/CT /CP/D2/CV/D0/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CT /B7/CT−/CP/D2/CSπ /B7π−/D4/D0/CP/D2/CT/D7 /CX/D2 /D8/CW/CT /C3 /BC/C4/D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA/BV/C8 /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/BV/C8 /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/BV/C8 /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/BV/C8 /BT/CB/CH/C5/C5/BX/CC/CA/CH /BT /CX/D2 /C3 /BC/C4→π /B7π−/CT /B7/CT−/CE /BT/C4/CD/BX /B4/B1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BD/BF. /BJ± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF. /BJ± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF. /BJ± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF. /BJ± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF. /BI± /BD. /BG± /BD. /BH /BT/BU/C7/CD/CI/BT/C1/BW /BC/BI /C3/CC/BX/CE/BD/BG. /BE± /BF. /BC± /BD. /BL /C4/BT/C1 /BC/BF /BV /C6/BT/BG/BK/BD/BF. /BI± /BE. /BH± /BD. /BE /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BC /BU /C3/CC/BX/CE /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /CT /B7/CT−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /CT /B7/CT−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /CT /B7/CT−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BY /C7/CA /CT /B7/CT−/CT /B7/CT−/BW/BX/BV/BT /CH/CB /CC/CW/CT/D7/CT /CP /D6/CT /D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /D8/CW/CT φ /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /DB/CW/CT/D6/CT φ /CX/D7 /D8/CW/CT/CP/D2/CV/D0/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D4/D0/CP/D2/CT/D7 /D3/CU /D8/CW/CT /D8 /DB /D3 /CT /B7/CT−/D4/CP /D6/CX/D7 /CX/D2 /D8/CW/CT /CZ /CP/D3/D2 /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BM/CS /A0/BB /CSφ∝ /BD/B7β/BV/C8 /CR/D3/D7/B4/BEφ /B5/B7γ/BV/C8 /D7/CX/D2/B4/BEφ /B5 β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−β/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BD/BC± /BC. /BC/BF /BE/BC/BC /BD/BH/BD/C4/BT/C1 /BC/BH /BU /C6/BT/BG/BK − /BC. /BE/BF± /BC. /BC/BL± /BC. /BC/BE /BG/BG/BD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BW /C3/CC/BX/CE /C5/CT/CT> /BK /C5/CT/CE/BB /CR /BE/BD/BH/BD/C4/BT/C1 /BC/BH /BU /D3/CQ/D8/CP/CX/D2/D7 βCP /BP− /BC. /BD/BF± /BC. /BD/BC /B4/D7/D8/CP/D8/B5 /CX/CU γCP /BP /BC /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BJ/BG/BJ /BJ/BG/BJ/BJ/BG/BJ /BJ/BG/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−γ/BV/C8 /CU/D6/D3/D1 /C3 /BC/C4→ /CT /B7/CT−/CT /B7/CT−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/B7/BC. /BD/BF± /BC. /BD/BC± /BC. /BC/BF /BE/BC/BC /C4/BT/C1 /BC/BH /BU /C6/BT/BG/BK − /BC. /BC/BL± /BC. /BC/BL± /BC. /BC/BE /BG/BG/BD /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BW /C3/CC/BX/CE /C5/CT/CT> /BK /C5/CT/CE/BB /CR /BE /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−π /BC/BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−π /BC/BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−π /BC/BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/C6 π /B7π−π /BC/BW/BX/BV/BT /CH/CB /CC/CW/CT/D7/CT /CP /D6/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/CW/CP /D6/CV/CT/B9/CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /CS/CT/AC/D2/CT/CS /CP/D8 /CQ /CT/CV/CX/D2/B9/D2/CX/D2/CV /D3/CU /D7/CT/CR/D8/CX/D3/D2 /CK/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CV /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/CP/CQ /D3/DA/CT/BA/CB/CT/CT /CP/D0/D7/D3 /D2/D3/D8/CT /D3/D2 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /C3±/D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /D2/D3/D8/CT /D3/D2 /CK /BV/C8/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7Ꜽ /CP/CQ /D3/DA/CT/BA/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C4/C1/C6/BX/BT/CA /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CY /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BE± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BC± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BF/BC /BH/BC/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV /BV/C8/C4/CA − /BC. /BC/BC/BD± /BC. /BC/BD/BD /BI/BG/BL/BL /BV/C0/C7 /BJ/BJ/BC. /BC/BC/BD± /BC. /BC/BC/BF /BG/BJ/BC/BL /C8/BX/BT /BV/C0 /BJ/BJ/BC. /BC/BC/BD/BF± /BC. /BC/BC/BC/BL /BF/C5 /CB/BV/CA/C1/BU/BT/C6/C7 /BJ/BC/BC. /BC± /BC. /BC/BD/BJ /BG/BG/BC/BC /CB/C5/C1/CC/C0 /BJ/BC /C7/CB/C8/C3/BC. /BC/BC/BD± /BC. /BC/BC/BG /BE/BF/BK/CZ /BU/C4/BT/C6/C8/C1/BX/BW /BI/BK/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/C9/CD/BT/BW/CA/BT /CC/C1/BV /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /CU /BY /C7/CA /C3 /BC/C4→π /B7π−π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BC/BC/BG/BH± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BH/BL /BC. /BC/BC/BG/BH± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BH/BL/BC. /BC/BC/BG/BH± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BH/BL /BC. /BC/BC/BG/BH± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BH/BL/BH/BC/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BV /BV/C8/C4/CA /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ /BW/BX/BV/BT /CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ /BW/BX/BV/BT /CH /vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−γ /B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−γ /B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−γ /B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingleη/B7−γ/vextendsingle/vextendsingle/BP/vextendsingle/vextendsingle/BT/B4 /C3 /BC/C4→π /B7π−γ /B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D2/CV/B5/BB/BT/B4 /C3 /BC/CB→π /B7π−γ /B5/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BE. /BF/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BH/BL± /BC. /BC/BI/BE± /BC. /BC/BG/BC /BL/BC/BG/BH /C5/BT /CC/CC/C0/BX/CF/CB /BL/BH /BX/BJ/BJ/BF/BE. /BD/BH± /BC. /BE/BI± /BC. /BE/BC /BF/BI/BJ/BD /CA/BT/C5/BU/BX/CA/BZ /BL/BF /BU /BX/BJ/BF/BD φ/B7−γ /BP /D4/CW/CP/D7/CT /D3/CU η/B7−γ φ/B7−γ /BP /D4/CW/CP/D7/CT /D3/CU η/B7−γ φ/B7−γ /BP /D4/CW/CP/D7/CT /D3/CU η/B7−γ φ/B7−γ /BP /D4/CW/CP/D7/CT /D3/CU η/B7−γ/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BG/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BF. /BK± /BF. /BH± /BD. /BL /BL/BC/BG/BH /C5/BT /CC/CC/C0/BX/CF/CB /BL/BH /BX/BJ/BJ/BF/BJ/BE± /BE/BF± /BD/BJ /BF/BI/BJ/BD /CA/BT/C5/BU/BX/CA/BZ /BL/BF /BU /BX/BJ/BF/BD /vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ/vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ/vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ/vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CU/D3 /D6 /C3 /BC/C4→π /B7π−γ/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BF< /BC. /BF< /BC. /BF< /BC. /BF/BL/BC /BF/BI/BJ/BD /BD/BH/BE/CA/BT/C5/BU/BX/CA/BZ /BL/BF /BU /BX/BJ/BF/BD/BD/BH/BE/CA/BT/C5/BU/BX/CA/BZ /BL/BF /BU /D0/CX/D1/CX/D8 /D3/D2/vextendsingle/vextendsingle/epsilon1/prime/B7−γ/vextendsingle/vextendsingle/BB/epsilon1 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D2 /CP/D2/DD /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2η/B7− /CP/D2/CSη/B7−γ/CX/D7 /CS/D9/CT /D8/D3 /CS/CX/D6/CT/CR/D8 /BV/C8 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/BW/BX/BV/BT /CH/CB /CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB/CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB /CC /CE/C1/C7/C4/BT /CC/C1/C7/C6 /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB/C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5 /C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5/C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5 /C1/D1/B4ξ /B5/CX /D2 /C3 /BC µ /BF /BW/BX/BV/BT /CH /B4/CU/D6/D3/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT µ /D4 /D3/D0/BA/B5/CC /CT/D7/D8 /D3/CU /CC /D6/CT/DA/CT/D6/D7/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BJ± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BJ± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BJ± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BJ± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BL± /BC. /BC/BF/BC /BD/BE/C5 /C5/C7/CA/CB/BX /BK/BC /BV/C6/CC/CA /C8 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BC. /BF/BH± /BC. /BF/BC /BE/BC/BJ/CZ /BD/BH/BF/BV/C4/BT/CA/C3 /BJ/BJ /CB/C8/BX/BV /C8/C7/C4/B8 /D8 /BP/BC − /BC. /BC/BK/BH± /BC. /BC/BI/BG /BE/BA/BE/C5 /BD/BH/BG/CB/BT/C6/BW /CF/BX/C1/CB/CB /BJ/BF /BV/C6/CC/CA /C8/C7/C4/B8 /D8 /BP/BC − /BC. /BC/BE± /BC. /BC/BK /C4/C7/C6/BZ/C7 /BI/BL /BV/C6/CC/CA /C8/C7/C4/B8 /D8 /BP/BF. /BF − /BC. /BE± /BC. /BI /BT/BU/CA/BT/C5/CB /BI/BK /BU /C7/CB/C8/C3 /C8 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BE± /BC. /BC/BE/BI /CB/BV/C0/C5/C1/BW/CC /BJ/BL /BV/C6/CC/CA /CA/CT/D4/D0/BA /CQ /DD /C5/C7/CA/CB/BX /BK/BC/BD/BH/BF/BV/C4/BT/CA/C3 /BJ/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 ξ /B4/BC/B5 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /B7 /BC . /BE/BD/CA/CT/bracketleftbig ξ /B4/BC/B5/bracketrightbig/BA/BD/BH/BG/CB/BT/C6/BW /CF/BX/C1/CB/CB /BJ/BF /DA/CP/D0/D9/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D6/D3/D1 /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS /CX/D2 /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6 /CS/D9/CT /D8/D3 /D2/CT/DB /DA/CP/D0/D9/CT /D3/CU/CA/CT/B4ξ /B5/BA /CB/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT /BG /D3/CU /CB/BV/C0/C5/C1/BW/CC /BJ/BL/BA /BV/C8/CC /B9/C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB /BV/C8/CC /B9/C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB/BV/C8/CC /B9/C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB /BV/C8/CC /B9/C1/C6/CE /BT/CA/C1/BT/C6/BV/BX /CC/BX/CB/CC/CB /C1/C6 /C3 /BC/C4 /BW/BX/BV/BT /CH/CB/C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/BC/BC−φ/B7− /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/BC/BC−φ/B7− /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/BC/BC−φ/B7− /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/BC/BC−φ/B7−/CC /CT/D7/D8 /D3/CU /BV/C8/CC /BA/C7/CD/CA /BY/C1/CC /CX/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7Ꜽ /CX/D2 /D8/CW/CT /C3 /BC/C4 /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BI± /BC. /BC/BD/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BK /BA /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BC. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC /BC. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC/BC. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC /BC. /BE± /BC. /BG /C7/CD/CA /BY/C1/CC/C6/D3/D8 /CP/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC /BC. /BC/BC/BI± /BC. /BC/BC/BK /BD/BH/BH/CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /BT/D7/D7/D9/D1/CX/D2/CV /BV/C8/CC/BC. /BF/BL± /BC. /BE/BE± /BC. /BG/BH /BD/BH/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /C3/CC/BX/CE − /BC. /BF/BC± /BC. /BK/BK /BD/BH/BJ/CB/BV/C0/CF/C1/C6/BZ/BX/C6/BA/BA/BA /BL/BH /BV/D3/D1/CQ/CX/D2/CT/CS /BX/BJ/BF/BD/B8 /BX/BJ/BJ/BF••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BE± /BC. /BJ/BD± /BC. /BJ/BH /CB/BV/C0/CF/C1/C6/BZ/BX/C6/BA/BA/BA /BL/BH /BX/BJ/BJ/BF − /BD. /BI± /BD. /BE /BD/BH/BK/BZ/C1/BU/BU/C7/C6/CB /BL/BF /BX/BJ/BF/BD/BC. /BE± /BE. /BI± /BD. /BE /BD/BH/BL/BV/BT/CA/C7/CB/C1 /BL/BC /C6/BT/BF/BD − /BC. /BF± /BE. /BG± /BD. /BE /C3/BT/CA/C4/CB/CB/C7/C6 /BL/BC /BX/BJ/BF/BD/BD/BH/BH/CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /CX/D7 /CP /CU/CP/CZ /CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 φ/BC/BC /B9φ/B7− /D8/D3 /CP /D7/D1/CP/D0/D0 /DA/CP/D0/D9/CT /CP/D7 /CS/CT/B9/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3/C4 /CS/CT/CR/CP /DD/D7/BAꜼ/BD/BH/BI/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /AC/D8 /CA/CT/B4 /epsilon1/prime/BB/epsilon1 /B5/B8 /C1/D1/B4 /epsilon1/prime/BB/epsilon1 /B5/B8 /A1 /D1 /B8τ/CB /B8 /CP/D2/CS φ/B7− /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /B8/D2 /D3 /D8/CP /D7 /B9/D7/D9/D1/CX/D2/CV /BV/C8/CC /BA /C8/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 φ/BC/BC−φ/B7−≈− /BF/C1/D1/B4/epsilon1/prime/BB/epsilon1 /B5/CU /D3 /D6/D7 /D1 /CP /D0 /D0/vextendsingle/vextendsingle/epsilon1/prime/BB/epsilon1/vextendsingle/vextendsingle/BA/BD/BH/BJ/CC/CW/CX/D7 /CB/BV/C0/CF/C1/C6/BZ/BX/C6/C0/BX/CD/BX/CA /BL/BH /DA/CP/D0/D9/CT/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /CB/BV/C0/CF/C1/C6/BZ/BX/C6/C0/BX/CD/BX/CA /BL/BH/CP/D2/CS /BZ/C1/BU/BU/C7/C6/CB /BL/BF/B8 /CP/CR/CR/D3/D9/D2/D8/CX/D2/CV /CU/D3 /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BA/BD/BH/BK/BZ/C1/BU/BU/C7/C6/CB /BL/BF /CV/CX/DA/CT /CS/CT/D8/CP/CX/D0/CT/CS /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT /B4/D7/CT/CT /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2/D3/D2 /D8/CW/CT /C3 /BC/CB /D1/CT/CP/D2 /D0/CX/CU/CT/B5 /CP/D2/CS /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /B4/D7/CT/CT /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /D1/C3 /BC/C4− /D1/C3 /BC/CB /B5/BA/BD/BH/BL/BV/BT/CA/C7/CB/C1 /BL/BC /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /CQ /CT/CR/CP/D9/D7/CT /CX/D8 /CX/D8 /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU φ/B7− /CP/D2/CSφ/BC/BC/DA/CP/D0/D9/CT/D7/BA/C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/B7−−φ/CB/CF /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/B7−−φ/CB/CF /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/B7−−φ/CB/CF /C8/C0/BT/CB/BX /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX φ/B7−−φ/CB/CF/CC /CT/D7/D8 /D3/CU /BV/C8/CC /BA /CC/CW/CT /CB/D9/D4 /CT/D6/DB /CT/CP/CZ /D4/CW/CP/D7/CT φ/CB/CF≡ /D8/CP/D2− /BD/B4/BE/A1 /D1 /BB/A1/A0/B5 /DB/CW/CT/D6/CT /A1 /D1 /BP /D1/C3 /BC/C4−/D1/C3 /BC/CB /CP /D2 /CS/A1 /A0/BP/AM h /B4τ/C4−τ/CB /B5/BB/B4τ/C4τ/CB /B5/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BC. /BI/BD± /BC. /BI/BE± /BD. /BC/BD /BC. /BI/BD± /BC. /BI/BE± /BD. /BC/BD/BC. /BI/BD± /BC. /BI/BE± /BD. /BC/BD /BC. /BI/BD± /BC. /BI/BE± /BD. /BC/BD /BD/BI/BC/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /C3/CC/BX/CE/BD/BI/BC/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BF /AC/D8 /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CP/D7 /D8/CW/CT/CX/D6 φ/B7− /B8τ/C3/CB /B8/A1 /D1 /AC/D8/B8 /CT/DC/CR/CT/D4/D8 /D8/CW/CP/D8 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 φ/B7−−φ/CB/CF /CX/D7 /D9/D7/CT/CS /CX/D2 /D4/D0/CP/CR/CT /D3/CU φ /BA/CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE /CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE /CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE /CA/CT/B4 /BE /BFη/B7− /B7 /BD /BFη/BC/BC /B5− /BTL /BE/CC /CT/D7/D8 /D3/CU /BV/C8/CC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BF± /BF/BH− /BF± /BF/BH− /BF± /BF/BH− /BF± /BF/BH /BD/BI/BD/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /BX/BJ/BL/BL /CD/D7/CT/D7 /BTL /CU/D6/D3/D1 /C3/CT /BF /CS/CT/CR/CP /DD/D7/BD/BI/BD/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /D9/D7/CT/D7 /C8/BW/BZ /BC/BC /DA/CP/D0/D9/CT/D7 /D3/CU η/B7− /CP/D2/CSη/BC/BC /BA ∆S=∆QINK0DECAYS The relative amount of ∆ S/negationslash=∆Qcomponent present is measured by the parameter x, deﬁned as x=A( K0→π−/lscript+ν)/A(K0→π−/lscript+ν). We list Re {x}and Im {x}forKe3andKµ3combined. /DC /BP/BT /B4 /C3 /BC→π−/lscript /B7ν /B5/BB/BT/B4 /C3 /BC→π−/lscript /B7ν /B5 /BP /BT/B4/A1 /CB /BP− /A1 /C9 /B5/BB/BT/B4/A1 /CB /BP/A1 /C9 /B5 /DC /BP/BT /B4 /C3 /BC→π−/lscript /B7ν /B5/BB/BT/B4 /C3 /BC→π−/lscript /B7ν /B5 /BP /BT/B4/A1 /CB /BP− /A1 /C9 /B5/BB/BT/B4/A1 /CB /BP/A1 /C9 /B5/DC /BP/BT /B4 /C3 /BC→π−/lscript /B7ν /B5/BB/BT/B4 /C3 /BC→π−/lscript /B7ν /B5/BP/BT /B4 /A1 /CB /BP− /A1 /C9 /B5/BB/BT/B4/A1 /CB /BP/A1 /C9 /B5 /DC /BP/BT /B4 /C3 /BC→π−/lscript /B7ν /B5/BB/BT/B4 /C3 /BC→π−/lscript /B7ν /B5/BP/BT /B4 /A1 /CB /BP− /A1 /C9 /B5/BB/BT/B4/A1 /CB /BP/A1 /C9 /B5/CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY /DC /CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY /DC/CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY /DC /CA/BX/BT/C4 /C8 /BT/CA/CC /C7/BY /DC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BD/BK± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BG/BH − /BC. /BC/BC/BD/BK± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BG/BH − /BC. /BC/BC/BD/BK± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BG/BH − /BC. /BC/BC/BD/BK± /BC. /BC/BC/BG/BD± /BC. /BC/BC/BG/BH/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BW /BV/C8/C4/CA /C3/CT /BF /CU/D6/D3/D1 /C3 /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC /B7/BC. /BD/BK − /BC. /BD/BL /BJ/BL /CB/C5/C1/CC/C0 /BJ/BH /BU /CF/C1/CA/BX π−/D4→ /C3 /BC/A3/BC. /BC/BG± /BC. /BC/BF /BG/BJ/BE/BG /C6/C1/BX/BU/BX/CA/BZ/BT/C4/C4 /BJ/BG /BT/CB/C8/C3 /C3 /B7/D4→ /C3 /BC/D4π /B7 − /BC. /BC/BC/BK± /BC. /BC/BG/BG /BD/BJ/BH/BJ /BY /BT /BV/C3/C4/BX/CA /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC − /BC. /BC/BF± /BC. /BC/BJ /BD/BF/BI/BJ /C0/BT/CA/CC /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3 − /BC. /BC/BJ/BC± /BC. /BC/BF/BI /BD/BC/BJ/BL /C5/BT/C4/C4/BT/CA/CH /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3 /CG/BC. /BC/BF± /BC. /BC/BI /BG/BD/BC /BD/BI/BE/BU/CD/CA/BZ/CD/C6 /BJ/BE /C0/BU/BV /C3 /B7/D4→ /C3 /BC/D4π /B7/BC. /BC/BG /B7/BC. /BD/BC − /BC. /BD/BF /BD/BC/BC /BD/BI/BF/BZ/CA/BT/C0/BT/C5 /BJ/BE /C7/CB/C8/C3 /C3µ /BF /CU/D6/D3/D1 /C3 /BC/A3 − /BC. /BC/BH± /BC. /BC/BL /BG/BG/BE /BD/BI/BF/BZ/CA/BT/C0/BT/C5 /BJ/BE /C7/CB/C8/C3 π−/D4→ /C3 /BC/A3/BC. /BE/BI /B7/BC. /BD/BC − /BC. /BD/BG /BD/BE/BI /C5/BT/C6/C6 /BJ/BE /C0/BU/BV /C3−/D4→ /D2 /C3 /BC − /BC. /BD/BF± /BC. /BD/BD /BF/BG/BE /BD/BI/BF/C5/BT/C6/CC/CB/BV/C0 /BJ/BE /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3/BC. /BC/BG /B7/BC. /BC/BJ − /BC. /BC/BK /BE/BE/BE /BD/BI/BE/BU/CD/CA/BZ/CD/C6 /BJ/BD /C0/BU/BV /C3 /B7/D4→ /C3 /BC/D4π /B7/BC. /BE/BH /B7/BC. /BC/BJ − /BC. /BC/BL /BE/BH/BE /CF/BX/BU/BU/BX/CA /BJ/BD /C0/BU/BV /C3−/D4→ /D2 /C3 /BC/BC. /BD/BE± /BC. /BC/BL /BE/BD/BH /BD/BI/BG/BV/C0/C7 /BJ/BC /BW/BU/BV /C3 /B7/CS→ /C3 /BC/D4/D4 − /BC. /BC/BE/BC± /BC. /BC/BE/BH /BD/BI/BH/BU/BX/C6/C6/BX/CC/CC /BI/BL /BV/C6/CC/CA /BV/CW/CP /D6/CV/CT /CP/D7/DD/D1/B7 /BV/D9/D6/CT/CV/CT/D2/BA/BC. /BC/BL /B7/BC. /BD/BG − /BC. /BD/BI /BI/BK/BI /C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C7/CB/C8/C3 /C3 /B7/D2→ /C3 /BC/D4/BC. /BC/BF± /BC. /BC/BF /BD/BI/BH/BU/BX/C6/C6/BX/CC/CC /BI/BK /BV/C6/CC/CA/BC. /BC/BL /B7/BC. /BC/BJ − /BC. /BC/BL /BD/BE/BD /C2/BT/C5/BX/CB /BI/BK /C0/BU/BV /D4/D4/BC. /BD/BJ /B7/BC. /BD/BI − /BC. /BF/BH /BD/BD/BI /BY/BX/C4/BW/C5/BT/C6 /BI/BJ /BU /C7/CB/C8/C3 π−/D4→ /C3 /BC/A3/BC. /BD/BJ± /BC. /BD/BC /BF/BF/BH /BD/BI/BG/C0/C1/C4/C4 /BI/BJ /BW/BU/BV /C3 /B7/CS→ /C3 /BC/D4/D4/BC. /BC/BF/BH /B7/BC. /BD/BD − /BC. /BD/BF /BD/BL/BI /BT /CD/BU/BX/CA/CC /BI/BH /C0/C4/BU/BV /C3 /B7/CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/BA/BC. /BC/BI /B7/BC. /BD/BK − /BC. /BG/BG /BD/BH/BE /BD/BI/BI/BU/BT/C4/BW/C7/B9/BA/BA/BA /BI/BH /C0/C4/BU/BV /C3 /B7/CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/BA − /BC. /BC/BK /B7/BC. /BD/BI − /BC. /BE/BK /BD/BC/BL /BD/BI/BJ/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /C0/BU/BV /D4/D4/BD/BI/BE/BU/CD/CA/BZ/CD/C6 /BJ/BE /CX/D7 /CP /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /BU/CD/CA/BZ/CD/C6 /BJ/BD/BA/BD/BI/BF/BY/CX/D6/D7/D8 /BZ/CA/BT/C0/BT/C5 /BJ/BE /DA/CP/D0/D9/CT /CX/D7 /D7/CT/CR/D3/D2/CS /BZ/CA/BT/C0/BT/C5 /BJ/BE /DA/CP/D0/D9/CT /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /C5/BT/C6/CC/CB/BV/C0 /BJ/BE/BA/BD/BI/BG/BV/C0/C7 /BJ/BC /CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D9/D2/CP/D1/CQ/CX/CV/D9/D3/D9/D7 /CT/DA/CT/D2/D8/D7 /CX/D2 /D2/CT/DB /CS/CP/D8/CP /CP/D2/CS /C0/C1/C4/C4 /BI/BJ/BA/BD/BI/BH/BU/BX/C6/C6/BX/CC/CC /BI/BL /CX/D7 /CP /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU/BX/C6/C6/BX/CC/CC /BI/BK/BA/BD/BI/BI/BU/BT/C4/BW/C7/B9/BV/BX/C7/C4/C1/C6 /BI/BH /CV/CX/DA/CT/D7 /DC /CP/D2/CSθ /CR/D3/D2/DA/CT/D6/D8/CT/CS /CQ /DD/D9 /D7 /D8 /D3 /CA /CT /B4 /DC /B5 /CP/D2/CS /C1/D1/B4 /DC /B5/BA/BD/BI/BJ/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /CV/CX/DA/CT/D7 /DC /CP/D2/CSθ /CU/D3 /D6/CA /CT /B4 /DC /B5 /CP/D2/CS /C1/D1/B4 /DC /B5/BA /CB/CT/CT /CB/BV/C0/C5/C1/BW/CC /BI/BJ/BA /BJ/BG/BK /BJ/BG/BK/BJ/BG/BK /BJ/BG/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /BC/C4 /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY /DC /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY /DC/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY /DC /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /C7/BY /DC/BT/D7/D7/D9/D1/CT/D7 /D1/C3 /BC/C4− /D1/C3 /BC/CB /D4 /D3/D7/CX/D8/CX/DA/CT/BA /CB/CT/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BC/BL /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BC/BL/BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BC/BL /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BC/BL/BI/BG/BC/CZ /BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BC/BD /BU /BV/C8/C4/CA /C3/CT /BF /CU/D6/D3/D1 /C3 /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BL /BI/BG/BC/CZ /BD/BI/BK/BT/C6/BZ/BX/C4/C7/C8/C7/BA/BA/BA /BL/BK /BX /BV/C8/C4/CA /C3/CT /BF /CU/D6/D3/D1 /C3 /BC − /BC. /BD/BC /B7/BC. /BD/BI − /BC. /BD/BL /BJ/BL /CB/C5/C1/CC/C0 /BJ/BH /BU /CF/C1/CA/BX π−/D4→ /C3 /BC/A3 − /BC. /BC/BI± /BC. /BC/BH /BG/BJ/BE/BG /C6/C1/BX/BU/BX/CA/BZ/BT/C4/C4 /BJ/BG /BT/CB/C8/C3 /C3 /B7/D4→ /C3 /BC/D4π /B7 − /BC. /BC/BD/BJ± /BC. /BC/BI/BC /BD/BJ/BH/BJ /BY /BT /BV/C3/C4/BX/CA /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/BC. /BC/BL± /BC. /BC/BJ /BD/BF/BI/BJ /C0/BT/CA/CC /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3/BC. /BD/BC/BJ /B7/BC. /BC/BL/BE − /BC. /BC/BJ/BG /BD/BC/BJ/BL /C5/BT/C4/C4/BT/CA/CH /BJ/BF /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3 /CG/BC. /BC/BJ /B7/BC. /BC/BI − /BC. /BC/BJ /BG/BD/BC /BD/BI/BL/BU/CD/CA/BZ/CD/C6 /BJ/BE /C0/BU/BV /C3 /B7/D4→ /C3 /BC/D4π /B7/BC. /BD/BE /B7/BC. /BD/BJ − /BC. /BD/BI /BD/BC/BC /BD/BJ/BC/BZ/CA/BT/C0/BT/C5 /BJ/BE /C7/CB/C8/C3 /C3µ /BF /CU/D6/D3/D1 /C3 /BC/A3/BC. /BC/BH± /BC. /BD/BF /BG/BG/BE /BD/BJ/BC/BZ/CA/BT/C0/BT/C5 /BJ/BE /C7/CB/C8/C3 π−/D4→ /C3 /BC/A3/BC. /BE/BD /B7/BC. /BD/BH − /BC. /BD/BE /BD/BE/BI /C5/BT/C6/C6 /BJ/BE /C0/BU/BV /C3−/D4→ /D2 /C3 /BC − /BC. /BC/BG± /BC. /BD/BI /BF/BG/BE /BD/BJ/BC/C5/BT/C6/CC/CB/BV/C0 /BJ/BE /C7/CB/C8/C3 /C3/CT /BF /CU/D6/D3/D1 /C3 /BC/A3/BC. /BD/BE /B7/BC. /BC/BK − /BC. /BC/BL /BE/BE/BE /BD/BI/BL/BU/CD/CA/BZ/CD/C6 /BJ/BD /C0/BU/BV /C3 /B7/D4→ /C3 /BC/D4π /B7/BC. /BC± /BC. /BC/BK /BE/BH/BE /CF/BX/BU/BU/BX/CA /BJ/BD /C0/BU/BV /C3−/D4→ /D2 /C3 /BC − /BC. /BC/BK± /BC. /BC/BJ /BE/BD/BH /BD/BJ/BD/BV/C0/C7 /BJ/BC /BW/BU/BV /C3 /B7/CS→ /C3 /BC/D4/D4 − /BC. /BD/BD /B7/BC. /BD/BC − /BC. /BD/BD /BI/BK/BI /C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BI/BL /C7/CB/C8/C3 /C3 /B7/D2→ /C3 /BC/D4/B7/BC. /BE/BE /B7/BC. /BF/BJ − /BC. /BE/BL /BD/BE/BD /C2/BT/C5/BX/CB /BI/BK /C0/BU/BV /D4/D4/BC. /BC± /BC. /BE/BH /BD/BD/BI /BY/BX/C4/BW/C5/BT/C6 /BI/BJ /BU /C7/CB/C8/C3 π−/D4→ /C3 /BC/A3 − /BC. /BE/BC± /BC. /BD/BC /BF/BF/BH /BD/BJ/BD/C0/C1/C4/C4 /BI/BJ /BW/BU/BV /C3 /B7/CS→ /C3 /BC/D4/D4 − /BC. /BE/BD /B7/BC. /BD/BD − /BC. /BD/BH /BD/BL/BI /BT /CD/BU/BX/CA/CC /BI/BH /C0/C4/BU/BV /C3 /B7/CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/BA − /BC. /BG/BG /B7/BC. /BF/BE − /BC. /BD/BL /BD/BH/BE /BD/BJ/BE/BU/BT/C4/BW/C7/B9/BA/BA/BA /BI/BH /C0/C4/BU/BV /C3 /B7/CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/BA/B7/BC. /BE/BG /B7/BC. /BG/BC − /BC. /BF/BC /BD/BC/BL /BD/BJ/BF/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /C0/BU/BV /D4/D4/BD/BI/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C6/BZ/BX/C4/C7/C8/C7/CD/C4/C7/CB /BC/BD /BU /BA/BD/BI/BL/BU/CD/CA/BZ/CD/C6 /BJ/BE /CX/D7 /CP /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT/D7 /BU/CD/CA/BZ/CD/C6 /BJ/BD/BA/BD/BJ/BC/BY/CX/D6/D7/D8 /BZ/CA/BT/C0/BT/C5 /BJ/BE /DA/CP/D0/D9/CT /CX/D7 /D7/CT/CR/D3/D2/CS /BZ/CA/BT/C0/BT/C5 /BJ/BE /DA/CP/D0/D9/CT /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /C5/BT/C6/CC/CB/BV/C0 /BJ/BE/BA/BD/BJ/BD/BY /D3 /D3/D8/D2/D3/D8/CT /BD/BC /D3/CU /C0/C1/C4/C4 /BI/BJ /D7/CW/D3/D9/D0/CS /D6/CT/CP/CS /B7 /BC . /BH/BK/B8 /D2/D3/D8 − /BC. /BH/BK /B4/D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B5 /BV/C0/C7 /BJ/BC/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D9/D2/CP/D1/CQ/CX/CV/D9/D3/D9/D7 /CT/DA/CT/D2/D8/D7 /CX/D2 /D2/CT/DB /CS/CP/D8/CP /CP/D2/CS /C0/C1/C4/C4 /BI/BJ/BA/BD/BJ/BE/BU/BT/C4/BW/C7/B9/BV/BX/C7/C4/C1/C6 /BI/BH /CV/CX/DA/CT/D7 /DC /CP/D2/CSθ /CR/D3/D2/DA/CT/D6/D8/CT/CS /CQ /DD/D9 /D7 /D8 /D3 /CA /CT /B4 /DC /B5 /CP/D2/CS /C1/D1/B4 /DC /B5/BA/BD/BJ/BF/BY/CA/BT/C6/CI/C1/C6/C1 /BI/BH /CV/CX/DA/CT/D7 /DC /CP/D2/CSθ /CU/D3 /D6 /CA/CT/B4 /DC /B5 /CP/D2/CS /C1/D1/B4 /DC /B5/BA /CB/CT/CT /CB/BV/C0/C5/C1/BW/CC /BI/BJ/BA /C3 /BC/C4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /BC/C4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /BC/C4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /BC/C4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/CA/BY/C1/CC /BC/BK /CA/C8/C8 /BE/BC/BC/BK /CT/CS/CX/D8/CX/D3/D2 /CC/BA/BZ/BA /CC /D6/CX/D4/D4 /CT /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BX/CC /BT/BY/C1/CC /BC/BK /CA/C8/C8 /BE/BC/BC/BK /CT/CS/CX/D8/CX/D3/D2 /CC/BA/BZ/BA /CC /D6/CX/D4/D4 /CT /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CB/CD/C8/BX/CA/CF/BX/BT/C3 /BC/BK /CA/C8/C8 /BE/BC/BC/BK /CT/CS/CX/D8/CX/D3/D2 /CC/BA/BZ/BA /CC /D6/CX/D4/D4 /CT /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /C3L /CS/CT/CR/CP /DD/D7/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ/BU /C8/CA/C4 /BL/BL /BC/BH/BD/BK/BC/BG /BX/BA /BT/CQ /D3/D9/DE/CP/CX/CS /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ/BV /C8/CA/C4 /BL/BL /BC/BK/BD/BK/BC/BF /BX/BA /BT/CQ /D3/D9/DE/CP/CX/CS /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C7/CD/CI/BT/C1/BW /BC/BJ/BW /C8/CA /BW/BJ/BI /BC/BH/BE/BC/BC/BD /BX/BA /BT/CQ /D3/D9/DE/CP/CX/CS /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/CB/C1/C6/C7 /BC/BJ/BV /C2/C0/BX/C8 /BC/BJ/BD/BE /BD/BC/BH /BY/BA /BT/D1/CQ /D6/D3/D7/CX/D2/D3 /CT/D8 /CP/D0/BA 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/BL/BE /C8/CA /BW/BG/BI /BE/BE/BI/BH /BV/BA/C7/BA /BW/CX/CQ/B8 /CA/BA/BW/BA /C8 /CT/CR/CR/CT/CX /B4/CD/BV/C4/BT/B5/CC /CT/D7/D8/D7 /D3/CU /BV/C8/CC /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /CZ /CP/D3/D2 /D7/DD/D7/D8/CT/D1/BA/C3/C4/BX/C1/C6/C3/C6/BX/BV/C0/CC /BL/BE /BV/C6/C8/C8 /BE/BC /BE/BK/BD /C3/BA /C3/D0/CT/CX/D2/CZ/D2/CT/CR/CW/D8 /B4/C5/BT/C6/CI/B5/C6/CT/DB /CA/CT/D7/D9/D0/D8/D7 /D3/D2 /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BW/CT/CR/CP /DD/D7 /D3/CU /C6/CT/D9/D8/D6/CP/D0 /C3 /C5/CT/D7/D3/D2/D7/BA/C3/C4/BX/C1/C6/C3/C6/BX/BV/C0/CC /BL/BC /CI/C8/C0/CH /BV/BG/BI /CB/BH/BJ /C3/BA /C3/D0/CT/CX/D2/CZ/D2/CT/CR/CW/D8 /B4/C5/BT/C6/CI/B5/C8/BX/BT /BV/C0 /BL/BC /C2/C8/BZ /BD/BI /BD/BF/BD /C3/BA/C2/BA /C8 /CT/CP/CR/CW /B4/BX/BW/C1/C6/B5/BU/CA/CH/C5/BT/C6 /BK/BL /C1/C2/C5/C8 /BT/BG /BJ/BL /BW/BA/BT/BA /BU/D6/DD/D1/CP/D2 /B4/CC/CA/C1/CD/B5/CK/CA/CP /D6/CT /C3/CP/D3/D2 /BW/CT/CR/CP /DD/D7Ꜽ/C3/C4/BX/C1/C6/C3/C6/BX/BV/C0/CC /BJ/BI /BT/CA/C6/CB /BE/BI /BD /C3/BA /C3/D0/CT/CX/D2/CZ/D2/CT/CR/CW/D8 /B4/BW/C7/CA/CC/B5/BZ/C1/C6/CB/BU/BX/CA/BZ /BJ/BF /C8/CA /BW/BK /BF/BK/BK/BJ /BX/BA/CB/BA /BZ/CX/D2/D7/CQ /CT/D6/CV/B8 /C2/BA /CB/D1/CX/D8/CW /B4/C5/C1/CC/B8 /CB/CC/C7/C6/B5/BZ/C1/C6/CB/BU/BX/CA/BZ /BJ/BC /C8/CA /BW/BD /BE/BE/BL /BX/BA/CB/BA /BZ/CX/D2/D7/CQ /CT/D6/CV /B4/C0/BT/C1/BY/B5/C0/BX/CD/CB/CB/BX /BJ/BC /C4/C6/BV /BF /BG/BG/BL /C8 /BA /C0/CT/D9/D7/D7/CT /CT/D8 /CP/D0/BA /B4/C7/CA/CB/BT /CH/B5/BV/CA/C7/C6/C1/C6 /BI/BK/BV /CE/CX/CT/D2/D2/CP /BV/D3/D2/CU/BA /BE/BK/BD /C2/BA/CF/BA /BV/D6/D3/D2/CX/D2 /B4/C8/CA/C1/C6/B5/CA/CD/BU/BU/C1/BT /BI/BJ /C8/C4 /BE/BG/BU /BH/BF/BD /BV/BA /CA/D9/CQ/CQ/CX/CP/B8 /C2/BA /CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /B4/BV/BX/CA/C6/B8 /BV/C7/C4/CD/B5/BT/D0/D7/D3 /C8/C4 /BE/BF /BD/BI/BJ /BV/BA /CA/D9/CQ/CQ/CX/CP/B8 /C2/BA /CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /B4/BV/BX/CA/C6/B8 /BV/C7/C4/CD/B5/BT/D0/D7/D3 /C8/C4 /BE/BC /BE/BC/BJ /BV/BA /BT/D0/AB/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BT/D0/D7/D3 /C8/C4 /BE/BD /BH/BL/BH /BV/BA /BT/D0/AB/B9/CB/D8/CT/CX/D2/CQ /CT/D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BT /CD/BX/CA/BU/BT /BV/C0 /BI/BI /C8/CA /BD/BG/BL /BD/BC/BH/BE /C4/BA/BU/BA /BT/D9/CT/D6/CQ/CP/CR/CW /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B5/BT/D0/D7/D3 /C8/CA/C4 /BD/BG /BD/BL/BE /C4/BA/BU/BA /BT/D9/CT/D6/CQ/CP/CR/CW /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B5/BY/C1/CA/BX/CB/CC/C7/C6/BX /BI/BI/BU /C8/CA/C4 /BD/BJ /BD/BD/BI /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B8 /BU/C6/C4/B5/BU/BX/C0/CA /BI/BH /BT/D6/CV/D3/D2/D2/CT /BV/D3/D2/CU/BA /BH/BL /C4/BA /BU/CT/CW/D6 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /C5/C1/C4/BT/B8 /C8 /BT/BW/C7/B5/C5/BX/CB/CC/CE/C1/CA/C1/CB/C0/BA/BA/BA /BI/BH /C2/C1/C6/CA /C8 /BE/BG/BG/BL /BT/BA/C6/BA /C5/CT/D7/D8/DA/CX/D6/CX/D7/CW/DA/CX/D0/CX /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC/CA/C1/C4/C4/C1/C6/BZ /BI/BH/BU /CD/BV/CA/C4 /BD/BI/BG/BJ/BF /BZ/BA/C6/BA /CC /D6/CX/D0/D0/CX/D2/CV /B4/C4/CA/C4/B5/CD/D4 /CS/CP/D8/CT/CS /CU/D6/D3/D1 /BD/BL/BI/BH /BT/D6/CV/D3/D2/D2/CT /BV/D3/D2/CU/CT/D6/CT/D2/CR/CT/B8 /D4/CP/CV/CT /BD/BD/BH/BA/C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BI/BF /BU/C6/C4 /BV/D3/D2/CU/BA /BG/BE/C2/BA/CE/BA /C2/D3/DA/CP/D2/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CD/C5/BW/B5 /C3∗/BC /B4/BK/BC/BC/B5/D3 /D6κ /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3∗/BC /B4/BK/BC/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BK/BC/BC/B5 /C5/BT/CB/CB/C3∗/BC /B4/BK/BC/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BK/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BJ/BE± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BJ/BE± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BJ/BE± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BJ/BE± /BG/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BL/BA/BK/BG/BD± /BF/BC /B7/BK /BD − /BJ/BF /BE/BH/CZ /BD, /BE/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π− /BI/BH/BK± /BD/BF /BF/BW/BX/CB/BV/C7/CC/BX/CB/B9/BZ/BA/BA/BA /BC/BI /CA/CE/CD/BX π /C3→π /C3/BJ/BL/BJ± /BD/BL± /BG/BF /BD/BH/BC/BL/BC /BG, /BH/BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /BW /B7→ /C3−π /B7π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK/BH/BI± /BD/BJ± /BD/BF /BH/BG/CZ /BI/C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /BW /B7→ /C3−π /B7π /B7/BJ/BH/BC /B7/BF /BC − /BH/BH /BJ/BU/CD/BZ/BZ /BC/BI /CA/CE/CD/BX /BK/BH/BH± /BD/BH /BI/BE/BJ± /BF/BC /BK/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW /BC→ /C3 /B7/C3−π /BC /BI/BL/BG± /BH/BF /BL, /BD/BC/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BJ/BH/BF± /BH/BE /BD/BD/C8/BX/C4/BT/BX/CI /BC/BG /BT /CA/CE/CD/BX /C3π→ /C3π/BH/BL/BG± /BJ/BL /BD/BC/CI/C0/BX/C6/BZ /BC/BG /CA/CE/CD/BX /C3−/D4→ /C3−π /B7/D2/BJ/BE/BE± /BI/BC /BD/BE/BU/CD/BZ/BZ /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BL/BC/BH /B7/BI /BH − /BF/BC /BD/BF/C1/CB/C0/C1/BW /BT /BL/BJ /BU /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /BZ/CD/C7 /BC/BI /CX/D2 /CP /CR/CW/CX/D6/CP/D0 /D9/D2/CX/D8/CP /D6/DD /CP/D4/D4 /D6/D3/CP/CR/CW /D6/CT/D4 /D3 /D6/D8 /CP /D1/CP/D7/D7 /D3/CU /BJ/BH/BJ ± /BF/BF /C5/CT/CE/CP/D2/CS/CP /DB/CX/CS/D8/CW /D3/CU /BH/BH/BK ± /BK/BE /C5/CT/CE/BA /BE/BT /AC/D8 /CX/D2 /D8/CW/CT K∗/BC /B4/BK/BC/BC/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BD/BG/BD/BC/B5 /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT K∗/BC /B4/BK/BC/BC/B5/CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /DB /CT/D0/D0 /CS/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /D0/CT/CU/D8 /D7/D0/D3/D4 /CT /D3/CU /D8/CW/CT /C3 /BC/CBπ−/CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/CX/D2τ−→ /C3 /BC/CBπ−ντ /CS/CT/CR/CP /DD /D7/D8/D9/CS/CX/CT/CS /CQ /DD /BX/C8/C1/BY /BT/C6/C7 /CE/BC/BJ/BA /BF/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /CA/D3 /DD/B9/CB/D8/CT/CX/D2/CT/D6 /CT/D5/D9/CP/D8/CX/D3/D2/D7 /B4/CA/C7 /CH /BJ/BD/B5 /CP/D7 /DB /CT/D0/D0 /CP/D7 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /B8 /CP/D2/CP/D0/DD/D8/CX/CR/CX/D8 /DD/CP/D2/CS /CR/D6/D3/D7/D7/CX/D2/CV /D7/DD/D1/D1/CT/D8/D6/DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7/BA /BG/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD/C3 /C7/C8/C8 /BC/BD /D9/D7/CX/D2/CV /BJ/BC/BJ/BC /CT/DA/CT/D2/D8/D7 /D3/CU /BW /BC→ /C3−π /B7π /BC/BA /C4/C1/C6/C3 /BC/BE /BX /CP/D2/CS /C4/C1/C6/C3 /BC/BH /C1/D7/CW/D3 /DB/CR /D0 /CT /CP /D6 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP /CR/D3/D2/D7/D8/CP/D2/D8 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D7/CR/CP/D0/CP /D6 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /C3∗/BC /B4/BK/BC/BC/B5/CX/D2 /D8/CW/CT/CX/D6 /CW/CX/CV/CW /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7→ /C3−π /B7µ /B7νµ /BA/BH/BT /CD/BU/BX/CA/CC /BC/BJ /CC /CS/D3 /CT/D7 /D2/D3/D8 /AC/D2/CS /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /C3∗/BC /B4/BK/BC/BC/B5 /D9/D7/CX/D2/CV /BD/BD/CZ /CT/DA/CT/D2/D8/D7 /D3/CU /BW /BC→/C3−/C3 /B7π /BC/BA /BI/BT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BJ/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK/B8 /BT/C1/CC /BT/C4/BT /BC/BE/B8 /CP/D2/CS /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /D9/D7/CX/D2/CV /CU/D3 /D6/D8 /CW /CTκ/CP/D2 /D7 /B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /DB/CX/D8/CW /CP/D2 /BT/CS/D0/CT/D6 /DE/CT/D6/D3 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA /BJ/BH/BC /BJ/BH/BC/BJ/BH/BC /BJ/BH/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/B4/BK/BL/BE/B5 /BK/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /BT /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CB /B9/DB /CP/DA/CT /CR/CP/D2 /CQ /CT /CP/D0/D7/D3 /D1/D3 /CS/CT/D0/CT/CS /CP/D7 /CP /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /BL/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /BD/BC/CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK/BA/BD/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C4/C1/C6/BZ/C4/C1/C6 /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK/B8 /CP/D2/CS /BT/CB/CC/C7/C6 /BK/BK/CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /BV/CW/C8/CC /D1/D3 /CS/CT/D0/BA/BD/BE/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA/BD/BF/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /D9/D7/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA /C3∗/BC /B4/BK/BC/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BK/BC/BC/B5 /CF/C1/BW/CC/C0/C3∗/BC /B4/BK/BC/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BH/BC± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH/BC± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BH/BC± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH/BC± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA/BI/BD/BK± /BL/BC /B7 /BL/BI − /BD/BG/BG /BE/BH/CZ /BD/BG, /BD/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π− /BH/BH/BJ± /BE/BG /BD/BI/BW/BX/CB/BV/C7/CC/BX/CB/B9/BZ/BA/BA/BA /BC/BI /CA/CE/CD/BX π /C3→π /C3/BG/BD/BC± /BG/BF± /BK/BJ /BD/BH/BC/BL/BC /BD/BJ, /BD/BK/BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /BW /B7→ /C3−π /B7π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BI/BG± /BE/BK± /BE/BE /BH/BG/CZ /BD/BL/C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /BW /B7→ /C3−π /B7π /B7/BI/BK/BG± /BD/BE/BC /BE/BC/BU/CD/BZ/BZ /BC/BI /CA/CE/CD/BX /BE/BH/BD± /BG/BK /BI/BE/BJ± /BF/BC /BE/BD/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW /BC→ /C3 /B7/C3−π /BC /BI/BC/BI± /BH/BL /BD/BG, /BE/BE/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BG/BJ/BC± /BI/BI /BE/BF/C8/BX/C4/BT/BX/CI /BC/BG /BT /CA/CE/CD/BX /C3π→ /C3π/BJ/BE/BG± /BF/BF/BE /BE/BE/CI/C0/BX/C6/BZ /BC/BG /CA/CE/CD/BX /C3−/D4→ /C3−π /B7/D2/BJ/BJ/BE± /BD/BC/BC /BE/BG/BU/CD/BZ/BZ /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BH/BG/BH /B7/BE /BF /BH − /BD/BD/BC /BE/BH/C1/CB/C0/C1/BW /BT /BL/BJ /BU /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BH/BT/AC /D8/CX /D2 /D8 /CW /CT K∗/BC /B4/BK/BC/BC/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BD/BG/BD/BC/B5 /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT K∗/BC /B4/BK/BC/BC/B5/CU/D6/D3/D1 /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /DB /CT/D0/D0 /CS/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /D0/CT/CU/D8 /D7/D0/D3/D4 /CT /D3/CU /D8/CW/CT /C3 /BC/CBπ−/CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/CX/D2τ−→ /C3 /BC/CBπ−ντ /CS/CT/CR/CP /DD /D7/D8/D9/CS/CX/CT/CS /CQ /DD /BX/C8/C1/BY /BT/C6/C7 /CE/BC/BJ/BA /BD/BI/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /CA/D3 /DD/B9/CB/D8/CT/CX/D2/CT/D6 /CT/D5/D9/CP/D8/CX/D3/D2/D7 /B4/CA/C7 /CH /BJ/BD/B5 /CP/D7 /DB /CT /D0 /D0/CP /D7/D9 /D2 /CX /D8 /CP /D6/CX/D8 /DD /B8 /CP/D2/CP/D0/DD/D8/CX/CR/CX/D8 /DD/CP/D2/CS /CR/D6/D3/D7/D7/CX/D2/CV /D7/DD/D1/D1/CT/D8/D6/DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7/BA /BD/BJ/C6/D3/D8 /D7/CT/CT/D2 /CQ /DD/C3 /C7/C8/C8 /BC/BD /D9/D7/CX/D2/CV /BJ/BC/BJ/BC /CT/DA/CT/D2/D8/D7 /D3/CU /BW /BC→ /C3−π /B7π /BC/BA /C4/C1/C6/C3 /BC/BE /BX /CP/D2/CS /C4/C1/C6/C3 /BC/BH /C1/D7/CW/D3 /DB /CR/D0/CT/CP /D6 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP /CR/D3/D2/D7/D8/CP/D2/D8 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D7/CR/CP/D0/CP /D6 /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /C3∗/BC /B4/BK/BC/BC/B5/CX/D2 /D8/CW/CT/CX/D6 /CW/CX/CV/CW /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7→ /C3−π /B7µ /B7νµ /BA/BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /CC /CS/D3 /CT/D7 /D2/D3/D8 /AC/D2/CS /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /C3∗/BC /B4/BK/BC/BC/B5 /D9/D7/CX/D2/CV /BD/BD/CZ /CT/DA/CT/D2/D8/D7 /D3/CU /BW /BC→/C3−/C3 /B7π /BC/BA /BD/BL/BT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BE/BC/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK/B8 /BT/C1/CC /BT/C4/BT /BC/BE/B8 /CP/D2/CS /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /D9/D7/CX/D2/CV /CU/D3 /D6 /D8/CW/CTκ/CP/D2 /D7 /B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /DB/CX/D8/CW /CP/D2 /BT/CS/D0/CT/D6 /DE/CT/D6/D3 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BE/BD/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /D3/D2/D0/DD /BA /BT /AC/D8 /D8/D3 /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /C3∗/BC /B4/BK/BC/BC/B5±/B8 /C3∗/B4/BK/BL/BE/B5±/B8/CP /D2 /CS φ /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /D1/D3 /CS/CT/D0/CT/CS /CP/D7 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/D7/BA /BT /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CB /B9/DB /CP/DA/CT /CR/CP/D2 /CQ /CT /CP/D0/D7/D3 /D1/D3 /CS/CT/D0/CT/CS /CP/D7 /CP/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /BE/BE/CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK/BA/BE/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /C4/C1/C6/BZ/C4/C1/C6 /BJ/BF/B8 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK/B8 /CP/D2/CS /BT/CB/CC/C7/C6 /BK/BK/CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /BV/CW/C8/CC /D1/D3 /CS/CT/D0/BA/BE/BG/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA/BE/BH/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /D9/D7/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA /C3∗/BC /B4/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BC /B4/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/CC /C8/CA /BW/BJ/BI /BC/BD/BD/BD/BC/BE/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /C8/C4 /BU/BI/BH/BG /BI/BH /BW/BA /BX/D4/CX/CU/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BJ/BU /C8/C4 /BU/BI/BH/BF /BD /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BV /C8/C4 /BU/BI/BF/BF /BI/BK/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/BZ/BZ /BC/BI /C8/C4 /BU/BI/BF/BE /BG/BJ/BD /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BF/BD/BD/BC/BK/CA /BV/BA /BV/CP /DB/D0/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BW/BX/CB/BV/C7/CC/BX/CB/B9/BZ/BA/BA/BA /BC/BI /BX/C8/C2 /BV/BG/BK /BH/BH/BF /CB/BA /BW/CT/D7/CR/D3/D8/CT/D7/B9/BZ/CT/D2/D3/D2/B8 /BU/BA /C5/D3/D9/D7/D7/CP/D0/D0/CP/D1/BZ/CD/C7 /BC/BI /C6/C8 /BT/BJ/BJ/BF /BJ/BK /BY/BA/C3/BA /BZ/D9/D3 /CT/D8 /CP/D0/BA/CI/C0/C7/CD /BC/BI /C6/C8 /BT/BJ/BJ/BH /BE/BD/BE /CI/BA/CH/BA /CI/CW/D3/D9/B8 /C0/BA/C9/BA /CI/CW/CT/D2/CV/C4/C1/C6/C3 /BC/BH/C1 /C8/C4 /BU/BI/BE/BD /BJ/BE /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BX/C4/BT/BX/CI /BC/BG/BT /C5/C8/C4 /BT/BD/BL /BE/BK/BJ/BL /C2/BA/CA/BA /C8 /CT/D0/CP/CT/DE/CI/C0/BX/C6/BZ /BC/BG /C6/C8 /BT/BJ/BF/BF /BE/BF/BH /C0/BA/C9/BA /CI/CW/CT/D2/CV /CT/D8 /CP/D0/BA/BU/CD/BZ/BZ /BC/BF /C8/C4 /BU/BH/BJ/BE /BD /BW/BA/CE/BA /BU/D9/CV/CV/BT/C1/CC /BT/C4/BT /BC/BE /C8/CA/C4 /BK/BL /BD/BE/BD/BK/BC/BD /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BE/BX /C8/C4 /BU/BH/BF/BH /BG/BF /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C3 /C7/C8/C8 /BC/BD /C8/CA /BW/BI/BF /BC/BL/BE/BC/BC/BD /CB/BA /C3/D3/D4/D4 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C1/CB/C0/C1/BW /BT /BL/BJ/BU /C8/CC/C8 /BL/BK /BI/BE/BD/CB/BA /C1/D7/CW/CX/CS/CP /CT/D8 /CP/D0/BA/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /C6/C8 /BU/BD/BF/BF /BG/BL/BC /C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7 /CT/D8 /CP/D0/BA /B4/C5/BV/BZ/C1/B8 /BV/BT/CA/C4/B8 /BW/CD/CA/C0/B7/B5/C4/C1/C6/BZ/C4/C1/C6 /BJ/BF /C6/C8 /BU/BH/BH /BG/BC/BK /BW/BA /C4/CX/D2/CV/D0/CX/D2 /B4/BV/BX/CA/C6/B5/CA/C7 /CH /BJ/BD /C8/C4 /BF/BI/BU /BF/BH/BF /CB/BA/C5/BA /CA/D3 /DD /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C0/BX/C6 /BC/BJ/BX /C8/CA /BW/BJ/BI /BC/BL/BG/BC/BE/BH /C0/BA/B9/CG/BA /BV/CW/CT/D2/B8 /BT/BA /C0/D3/D7/CP/CZ /CP/B8 /CB/BA/C4/BA /CI/CW/D9/BZ/C1/BT /BV/C7/CB/BT /BC/BJ /C8/CA /BW/BJ/BH /BC/BH/BG/BC/BC/BJ /BY/BA /BZ/CX/CP/CR/D3/D7/CP/C5/BT/C1/BT/C6/C1 /BC/BJ /BX/C8/C2 /BV/BH/BC /BI/BC/BL /C4/BA /C5/CP/CX/CP/D2/CX /CT/D8 /CP/D0/BA/CF /BT/BW /BT /BC/BJ /C8/C4 /BU/BI/BH/BE /BE/BH/BC /C0/BA /CF /CP/CS/CP /CT/D8 /CP/D0/BA/BT/C1/CC /BT/C4/BT /BC/BI /C8/CA /BW/BJ/BF /BC/BF/BE/BC/BC/BG /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BW/BJ/BG /BC/BH/BL/BL/BC/BD /B4/CT/D6/D6/CP/D8/BA/B5 /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C6/BZ /BC/BI /C8/CA /BW/BJ/BF /BC/BD/BG/BC/BD/BJ /C0/BA/B9/CH/BA /BV/CW/CT/D2/CV/B8 /BV/BA/B9/C3/BA /BV/CW/D9/CP/B8 /C3/BA/B9/BV/BA /CH /CP/D2/CV/C2/BT/C5/C1/C6 /BC/BI /C8/CA /BW/BJ/BG /BC/BJ/BG/BC/BC/BL /C5/BA /C2/CP/D1/CX/D2/B8 /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BT/BA /C8/CX/CR/CW/C4/C1/C6/C3 /BC/BI /C8/C4 /BU/BI/BF/BF /BD/BK/BF /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BV/C6/BX/C1/C4/BX /BC/BI /C8/CA /BW/BJ/BG /BC/BD/BG/BH/BC/BK /BV/BA /C5/CR/C6/CT/CX/D0/CT/B8 /BV/BA /C5/CX/CR/CW/CP/CT/D0/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BF/BJ/BH/BC/BD /BX/BA /DA/CP/D2 /BU/CT/CQ /CT/D6/CT/D2 /CT/D8 /CP/D0/BA/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BI/BU /C8/CA/C4 /BL/BJ /BE/BC/BE/BC/BC/BD /BX/BA /DA/CP/D2 /BU/CT/CQ /CT/D6/CT/D2/B8 /BZ/BA /CA/D9/D4/D4/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C1/CC/C7 /BC/BH /C8/C4 /BU/BI/BC/BK /BI/BL /CC/BA/CE/BA /BU/D6/CX/D8/D3 /CT/D8 /CP/D0/BA/BU/CD/BZ/BZ /BC/BH/BT /BX/C8/C2 /BT/BE/BH /BD/BC/BJ /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BT/D0/D7/D3 /BX/C8/C2 /BT/BE/BI /BD/BH/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BU/CD/BZ/BZ /BC/BH/BU /BX/C8/C2 /BT/BE/BI /BD/BH/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /C8/CA /BW/BJ/BD /BC/BL/BE/BC/BC/BF /BT/BA /BZ/CP /D6/D1/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1 /BC/BH/BU /BX/C8/C2 /BT/BE/BH /BE/BI/BF/BW/BA/B9/C5/BA /C4/CX/B8 /C3/BA/B9/CF/BA /CF /CT/CX/B8 /C0/BA /CH /D9/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BX /C8/C4 /BU/BI/BC/BF /BD/BF/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BX/C4/BT/BX/CI /BC/BG /C8/CA/C4 /BL/BE /BD/BC/BE/BC/BC/BD /C2/BA/CA/BA /C8 /CT/D0/CP/CT/DE/CH/C6/BW/CD/CA/BT/C1/C6 /BC/BG /C8/C4 /BU/BH/BJ/BK /BL/BL /BY/BA/C2/BA /CH/D2/CS/D9/D6/CP/CX/D2/BT/D0/D7/D3 /C8/C4 /BU/BH/BK/BI /BG/BF/BL /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BY/BA/C2/BA /CH/D2/CS/D9/D6/CP/CX/D2/CB/BX/C5/BX/C6/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BH/BE/BI /CB/BA/CE/BA /CB/CT/D1/CT/D2/D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BH/BH/BF/BA /C4/C1/C6/C3 /BC/BE/C4 /C8/C4 /BU/BH/BG/BG /BK/BL /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BD/BU /BX/C8/C2 /BV/BE/BE /BG/BL/BF /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2/C2/BT/C5/C1/C6 /BC/BC /C6/C8 /BU/BH/BK/BJ /BF/BF/BD /C5/BA /C2/CP/D1/CX/D2 /CT/D8 /CP/D0/BA /C3∗/B4/BK/BL/BE/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD−/B5 /C3∗/B4/BK/BL/BE/B5 /C5/BT/CB/CB /C3∗/B4/BK/BL/BE/B5 /C5/BT/CB/CB/C3∗/B4/BK/BL/BE/B5 /C5/BT/CB/CB /C3∗/B4/BK/BL/BE/B5 /C5/BT/CB/CB/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BK/BL/BD. /BI/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BL/BD. /BI/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BL/BD. /BI/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BL/BD. /BI/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BL/BE. /BI± /BC. /BH /BH/BK/BG/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4/BK/BK/BK ± /BF /C6/BT/C8/C1/BX/CA /BK/BG /CB/C8/BX/BV /B7 /BE/BC/BCπ−/D4→ /BE /C3 /BC/CB /CG/BK/BL/BD ± /BD /C6/BT/C8/C1/BX/CA /BK/BG /CB/C8/BX/BV − /BE/BC/BCπ−/D4→ /BE /C3 /BC/CB /CG/BK/BL/BD. /BJ± /BE. /BD /BF/BJ/BC/BC /BU/BT/CA/CC/C0 /BK/BF /C0/BU/BV /B7 /BJ/BC /C3 /B7/D4→ /C3 /BCπ /B7/CG/BK/BL/BD ± /BD /BG/BD/BC/BC /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BK/BL/BE. /BK± /BD. /BI /BT/C2/C1/C6/BX/C6/C3 /C7 /BK/BC /C0/BU/BV /B7 /BF/BE /C3 /B7/D4→ /C3 /BCπ /B7/CG/BK/BL/BC. /BJ± /BC. /BL /BD/BK/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /BU /C0/BU/BV ± /BC/BA/BJ/BI /D4/D4→ /C3∓/C3 /BC/CBπ±/BK/BK/BI. /BI± /BE. /BG /BD/BE/BE/BH /BU/BT/C4/BT/C6/BW /BJ/BK /C0/BU/BV ± /BD/BE /D4/D4→ /B4 /C3π /B5±/CG/BK/BL/BD. /BJ± /BC. /BI /BI/BJ/BC/BI /BV/C7/C7/C8/BX/CA /BJ/BK /C0/BU/BV ± /BC/BA/BJ/BI /D4/D4→ /B4 /C3π /B5±/CG/BK/BL/BD. /BL± /BC. /BJ /BL/BC/BC/BC /BD/C8 /BT/C4/BX/CA /BJ/BH /C0/BU/BV − /BD/BG/BA/BF /C3−/D4→ /B4 /C3π /B5−/CG/BK/BL/BE. /BE± /BD. /BH /BG/BG/BC/BG /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV − /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/B4 /C3π /B5−/D4/BK/BL/BD ± /BE /BD/BC/BC/BC /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BL /BW /BW/BU/BV − /BF/BA/BL /C3−/C6→ /C3 /BCπ−/CG/BK/BL/BC ± /BF. /BC /BJ/BE/BC /BU/BT/CA/C4/C7 /CF /BI/BJ /C0/BU/BV ± /BD/BA/BE /D4/D4→ /B4 /C3 /BCπ /B5±/C3∓/BK/BK/BL ± /BF. /BC /BI/BC/BC /BU/BT/CA/C4/C7 /CF /BI/BJ /C0/BU/BV ± /BD/BA/BE /D4/D4→ /B4 /C3 /BCπ /B5±/C3π/BK/BL/BD ± /BE. /BF /BI/BE/BC /BE/BW/BX/BU/BT/BX/CA/BX /BI/BJ /BU /C0/BU/BV /B7 /BF/BA/BH /C3 /B7/D4→ /C3 /BCπ /B7/D4/BK/BL/BD. /BC± /BD. /BE /BD/BJ/BC/BC /BF/CF /C7/C2/BV/C1/BV/C3/C1 /BI/BG /C0/BU/BV − /BD/BA/BJ /C3−/D4→ /C3 /BCπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BL/BF. /BH± /BD. /BD /BE/BJ/CZ /BG/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→ /C3 /B7/C3−π /BC/BK/BL/BC. /BG± /BC. /BE± /BC. /BH /BK/BC± /BC. /BK/CZ /BH/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BK/BL/BC. /BC± /BE. /BF /BK/BC/BC /BE, /BF/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BF/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BK/BL/BI. /BC± /BD. /BD /BF/BE/BC/BC /BE, /BF/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BK/BL/BF ± /BD /BF/BI/BC/BC /BE, /BF/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV − /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ−/D4/BK/BL/BI. /BC± /BD. /BL /BF/BK/BC /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV /B7 /BH/BC /C3±/D4→ /C3±π /BC/D4/BK/BK/BI. /BC± /BE. /BF /BD/BK/BJ /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV − /BH/BC /C3±/D4→ /C3±π /BC/D4/BK/BL/BG. /BE± /BE. /BC /BJ/BI/BH /BE/BV/C4/BT/CA/C3 /BJ/BF /C0/BU/BV − /BF/BA/BD/BF /C3−/D4→ /C3 /BCπ−/D4/BK/BL/BG. /BF± /BD. /BH /BD/BD/BH/BC /BE, /BF/BV/C4/BT/CA/C3 /BJ/BF /C0/BU/BV − /BF/BA/BF /C3−/D4→ /C3 /BCπ−/D4/BK/BL/BE. /BC± /BE. /BI /BF/BG/BD /BE/CB/BV/C0/CF/BX/C1/C6/BZ/BA/BA/BA /BI/BK /C0/BU/BV − /BH/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BL/BH. /BG/BJ± /BC. /BE/BC± /BC. /BJ/BG /BK/BL/BH. /BG/BJ± /BC. /BE/BC± /BC. /BJ/BG/BK/BL/BH. /BG/BJ± /BC. /BE/BC± /BC. /BJ/BG /BK/BL/BH. /BG/BJ± /BC. /BE/BC± /BC. /BJ/BG/BH/BF/CZ /BI/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 τ−→ /C3 /BC/CBπ−ντ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK/BL/BI. /BG± /BC. /BL /BD/BD/BL/BJ/BC /BJ/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BE /BV/C4/BX/C7 τ−→ /C3−π /BCντ /BK/BL/BH ± /BE /BK/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 τ−→ /C3−π /BCντ/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BL/BI. /BC/BC± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BL/BI. /BC/BC± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BL/BI. /BC/BC± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BL/BI. /BC/BC± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BK/BL/BH. /BG/BD± /BC. /BF/BE /B7/BC. /BF/BH − /BC. /BG/BF /BD/BK/CZ /BL/C4/C1/C6/C3 /BC/BH /C1 /BY /C7/BV/CB /BW /B7→ /C3−π /B7µ /B7νµ/BK/BL/BI ± /BE /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BX /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/CU /D4/D7 /C3∗ /C3∗/BK/BL/BH. /BL± /BC. /BH± /BC. /BE /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−π /B7/D2/BK/BL/BG. /BH/BE± /BC. /BI/BF /BE/BH/CZ /BD/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BI /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/BK/BL/BG. /BI/BF± /BC. /BJ/BI /BE/BC/CZ /BD/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BI /C7/C5/BX/BZ /BE/BC/DF/BJ/BC γ /D4/BK/BL/BJ ± /BD /BE/BK/CZ /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BD/BCπ−/D4→ /C3 /B7π−/B4 /A3 /B8 /A6 /B5/BK/BL/BK. /BG± /BD. /BG /BD/BD/BK/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /BU /C0/BU/BV /BC/BA/BJ/BI /D4/D4→ /C3∓/C3 /BC/CBπ±/BK/BL/BG. /BL± /BD. /BI /CF/C1/BV/C3/C4/CD/C6/BW /BJ/BK /BT/CB/C8/C3 /BF/B8/BG/B8/BI /C3±/C6→ /B4 /C3π /B5 /BC/C6/BK/BL/BJ. /BI± /BC. /BL /BU/C7 /CF/C4/BX/CA /BJ/BJ /BW/BU/BV /BH/BA/BG /C3 /B7/CS→ /C3 /B7π−/D4/D4/BK/BL/BH. /BH± /BD. /BC /BF/BI/BC/BC /C5/BV/BV/CD/BU/BU/C1/C6 /BJ/BH /C0/BU/BV /BF/BA/BI /C3−/D4→ /C3−π /B7/D2/BK/BL/BJ. /BD± /BC. /BJ /BE/BE/CZ /BD/C8 /BT/C4/BX/CA /BJ/BH /C0/BU/BV /BD/BG/BA/BF /C3−/D4→ /B4 /C3π /B5 /BC/CG/BK/BL/BI. /BC± /BC. /BI /BD/BC/CZ /BY /C7 /CG /BJ/BG /CA/CE/CD/BX /BE /C3−/D4→ /C3−π /B7/D2/BK/BL/BI. /BC± /BC. /BI /BY /C7 /CG /BJ/BG /CA/CE/CD/BX /BE /C3 /B7/D2→ /C3 /B7π−/D4/BK/BL/BI ± /BE /BD/BC/C5/BT /CC/C1/CB/C7/C6 /BJ/BG /C0/BU/BV /BD/BE /C3 /B7/D4→ /C3 /B7π−/A1/BK/BL/BI ± /BD /BF/BD/BK/BI /C4/BX/CF/C1/CB /BJ/BF /C0/BU/BV /BE/BA/BD/DF/BE/BA/BJ /C3 /B7/D4→ /C3ππ /D4/BK/BL/BG. /BC± /BD. /BF /BD/BC/C4/C1/C6/BZ/C4/C1/C6 /BJ/BF /C0/BU/BV /BE/DF/BD/BF /C3 /B7/D4→/C3 /B7π−π /B7/D4/BK/BL/BK. /BG± /BD. /BF /BD/BJ/BC/BC /BE/BU/CD/BV/C0/C6/BX/CA /BJ/BE /BW/BU/BV /BG/BA/BI /C3 /B7/D2→ /C3 /B7π−/D4/BK/BL/BJ. /BL± /BD. /BD /BE/BL/BF/BG /BE/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→ /C3−π /B7/D2/BK/BL/BK. /BC± /BC. /BJ /BH/BF/BI/BE /BE/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/C3−π /B7π−/D4/BK/BL/BH ± /BD /BG/BF/BC/BC /BF/C0/BT/BU/BX/CA /BJ/BC /BW/BU/BV /BF /C3−/C6→ /C3−π /B7/CG/BK/BL/BF. /BJ± /BE. /BC /BD/BC/CZ /BW /BT /CE/C1/CB /BI/BL /C0/BU/BV /BD/BE /C3 /B7/D4→ /C3 /B7π−π /B7/D4/BK/BL/BG. /BJ± /BD. /BG /BD/BC/BG/BC /BE/BW /BT /CD/BU/BX/CA /BI/BJ /BU /C0/BU/BV /BE/BA/BC /C3−/D4→ /C3−π /B7π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK/BL/BI. /BE± /BC. /BF /BE/BC/CZ /BD/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3∗ /BC/C3±π∓γ/BL/BC/BC. /BJ± /BD. /BD /BH/BL/BC/BC /BU/BT/CA/CC/C0 /BK/BF /C0/BU/BV /BJ/BC /C3 /B7/D4→ /C3 /B7π−/CG /BJ/BH/BD /BJ/BH/BD/BJ/BH/BD /BJ/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/B4/BK/BL/BE/B5 WEIGHTED AVERAGE 896.00 ±0.25 (Error scaled by 1.4) DAUBER 67B HBC 0.9DAVIS 69 HBC 1.3HABER 70 DBC 1.0AGUILAR-... 71B HBC 8.1AGUILAR-... 71B HBC 3.0BUCHNER 72 DBC 3.4LINGLIN 73 HBC 2.4LEWIS 73 HBC 0.0MATISON 74 HBC 0.0FOX 74 RVUE 0.0FOX 74 RVUE 0.0PALER 75 HBC 2.5MCCUBBIN 75 HBC 0.2BOWLER 77 DBC 3.2WICKLUND 78 ASPK 0.5AGUILAR-... 78B HBC 2.9EVANGELIS... 80 OMEG 1.0ATKINSON 86 OMEG 3.3ATKINSON 86 OMEG 5.5ASTON 88 LASS 0.0BARBERIS 98E OMEG 0.0LINK 05I FOCS 1.6χ2 40.7 (Confidence Level = 0.006) 890 892 894 896 898 900 902 904/C3∗/B4/BK/BL/BE/B5 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5/BD/C1/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CP/CR/D8/CX/D3/D2/BA /BV/D3/D1/D4/D0/CX/CR/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CT/AB/CT/CR/D8/D7/BA/BE/C5/CP/D7/D7 /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/A0 /BB√ /C6 /BA /CB/CT/CT /D2/D3/D8/CT/BA/BF/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /CT/CP/CZ /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7 /BA/BG/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BH/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /CX/D2 /D8/CW/CT K∗/BC /B4/BK/BC/BC/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BD/BG/BD/BC/B5 /D1/D3 /CS/CT/D0/BA /BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CW/CX/CU/D8 /CQ /DD/BG. /BJ± /BC. /BL /C5/CT/CE/B4/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2/D0/DD/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS/CX/D2 /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BE /DB/CX/D8/CW /D6/CT/D7/D4 /CT/CR/D8 /D8/D3 /D8/CW/CT /DB /D3 /D6/D0/CS /CP/DA/CT/D6/CP/CV/CT /DA/CP/D0/D9/CT /CU/D6/D3/D1 /C8/BW/BZ /BC/BC/BA /BK/CF/CX/D8/CW /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT /C3∗/B4/BD/BG/BD/BC/B5 /AC/DC/CT/CS /CP/D8 /BD/BG/BD/BE /C5/CT/CE/CP/D2/CS /BE/BE/BJ /C5/CT/CE /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BL/BY/CX/D8 /D8/D3 /C3π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D7/CR/CP/D0/CP /D6 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA/BD/BC/BY /D6/D3/D1 /D4 /D3/D0/CT /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2/BA/BD/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA K∗(892) MASSES AND MA SS DIFFERENCES Unrealistically small errors have been reported by some experiments. We use simple “realistic” tests for the minimumerrors on the determination of a mass and width from a sampleofNevents: δ min(m)=Γ √ N,δ min(Γ) = 4Γ √ N. (1) We consistently increase unrealistic errors before averaging. For a detailed discussion, see the 1971 edition of this Note. /D1/C3∗/B4/BK/BL/BE/B5 /BC− /D1/C3∗/B4/BK/BL/BE/B5± /D1/C3∗/B4/BK/BL/BE/B5 /BC− /D1/C3∗/B4/BK/BL/BE/B5± /D1/C3∗/B4/BK/BL/BE/B5 /BC− /D1/C3∗/B4/BK/BL/BE/B5± /D1/C3∗/B4/BK/BL/BE/B5 /BC− /D1/C3∗/B4/BK/BL/BE/B5±/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BI. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BJ± /BD. /BJ /BE/BL/BK/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /BU /C0/BU/BV ± /BC /BC/BA/BJ/BI /D4/D4→ /C3∓/C3 /BC/CBπ±/BH. /BJ± /BD. /BJ /BJ/BF/BF/BK /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV − /BC /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BI. /BF± /BG. /BD /BE/BK/BF /BD/BE/BU/BT/CA/BT/CB/C0 /BI/BJ /BU /C0/BU/BV /BC/BA/BC /D4/D4/BD/BE/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /CT/CP/CZ /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7 /BA /C3∗/B4/BK/BL/BE/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C3∗/B4/BK/BL/BE/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/C3∗/B4/BK/BL/BE/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA /C3∗/B4/BK/BL/BE/B5 /CA/BT/C6/BZ/BX /C8 /BT/CA/BT/C5/BX/CC/BX/CA/BT/D0/D0 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF. /BL/BI± /BC. /BH/BG /B7/BD. /BF/BD − /BC. /BL/BC /BD/BK/CZ /BD/BF/C4/C1/C6/C3 /BC/BH /C1 /BY /C7/BV/CB /BC /BW /B7→ /C3−π /B7µ /B7νµ/BF. /BG± /BC. /BJ /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BD± /BF. /BE± /BF. /BC /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BF/BY/CX/D8 /D8/D3 /C3π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D7/CR/CP/D0/CP /D6 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /C3∗/B4/BK/BL/BE/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BK/BL/BE/B5 /CF/C1/BW/CC/C0/C3∗/B4/BK/BL/BE/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BK/BL/BE/B5 /CF/C1/BW/CC/C0/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C0/BT/BW/CA/C7/C8/CA/C7/BW/CD/BV/BX/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BH/BC. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC /BH/BC. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC/BH/BC. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC /BH/BC. /BK± /BC. /BL /C7/CD/CA /BY/C1/CC/BH/BC. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC. /BK± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BC. /BK± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC. /BK± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL± /BE /BH/BK/BG/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4/BH/BI± /BG /C6/BT/C8/C1/BX/CA /BK/BG /CB/C8/BX/BV − /BE/BC/BCπ−/D4→ /BE /C3 /BC/CB /CG/BH/BD± /BE /BG/BD/BC/BC /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BH/BC. /BH± /BH. /BI /BT/C2/C1/C6/BX/C6/C3 /C7 /BK/BC /C0/BU/BV /B7 /BF/BE /C3 /B7/D4→ /C3 /BCπ /B7/CG/BG/BH. /BK± /BF. /BI /BD/BK/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /BU /C0/BU/BV ± /BC/BA/BJ/BI /D4/D4→ /C3∓/C3 /BC/CBπ±/BH/BE. /BC± /BE. /BH /BI/BJ/BC/BI /BD/BG/BV/C7/C7/C8/BX/CA /BJ/BK /C0/BU/BV ± /BC/BA/BJ/BI /D4/D4→ /B4 /C3π /B5±/CG/BH/BE. /BD± /BE. /BE /BL/BC/BC/BC /BD/BH/C8 /BT/C4/BX/CA /BJ/BH /C0/BU/BV − /BD/BG/BA/BF /C3−/D4→ /B4 /C3π /B5−/CG/BG/BI. /BF± /BI. /BJ /BJ/BI/BH /BD/BG/BV/C4/BT/CA/C3 /BJ/BF /C0/BU/BV − /BF/BA/BD/BF /C3−/D4→ /C3 /BCπ−/D4/BG/BK. /BE± /BH. /BJ /BD/BD/BH/BC /BD/BG, /BD/BI/BV/C4/BT/CA/C3 /BJ/BF /C0/BU/BV − /BF/BA/BF /C3−/D4→ /C3 /BCπ−/D4/BH/BG. /BF± /BF. /BF /BG/BG/BC/BG /BD/BG/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV − /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/B4 /C3π /B5−/D4/BG/BI± /BH /BD/BJ/BC/BC /BD/BG, /BD/BI/CF /C7/C2/BV/C1/BV/C3/C1 /BI/BG /C0/BU/BV − /BD/BA/BJ /C3−/D4→ /C3 /BCπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BG. /BK± /BD. /BJ /BE/BJ/CZ /BD/BJ/BT/BU/BX/C4/BX /BL/BL /BW /BV/BU/BT/CA ± /BC/BA/BC /D4/D4→ /C3 /B7/C3−π /BC/BG/BH. /BE± /BD± /BE /BJ/BL/BA/BJ± /BC. /BK/CZ /BD/BK/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BG/BE. /BK± /BJ. /BD /BF/BJ/BC/BC /BU/BT/CA/CC/C0 /BK/BF /C0/BU/BV /B7 /BJ/BC /C3 /B7/D4→ /C3 /BCπ /B7/CG/BI/BG. /BC± /BL. /BE /BK/BC/BC /BD/BG, /BD/BI/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BF/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BI/BE. /BC± /BG. /BG /BF/BE/BC/BC /BD/BG, /BD/BI/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BH/BH± /BG /BF/BI/BC/BC /BD/BG, /BD/BI/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV − /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ−/D4/BI/BE. /BI± /BF. /BK /BF/BK/BC /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV /B7 /BH/BC /C3±/D4→ /C3±π /BC/D4/BH/BC. /BH± /BF. /BL /BD/BK/BJ /BW/BX/C4/BY /C7/CB/CB/BX /BK/BD /CB/C8/BX/BV − /BH/BC /C3±/D4→ /C3±π /BC/D4/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BI. /BE± /BC. /BI± /BD. /BE /BG/BI. /BE± /BC. /BI± /BD. /BE/BG/BI. /BE± /BC. /BI± /BD. /BE /BG/BI. /BE± /BC. /BI± /BD. /BE/BH/BF/CZ /BD/BL/BX/C8/C1/BY /BT/C6/C7 /CE /BC/BJ /BU/BX/C4/C4 τ−→ /C3 /BC/CBπ−ντ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH/BH± /BK /BE/BC/BU/BT/CA/BT /CC/BX /BL/BL /CA /BT/C4/BX/C8 τ−→ /C3−π /BCντ/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BH/BC. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BH/BC. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/BH/BC. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BH/BC. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BH/BC. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BC. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BG/BJ. /BJ/BL± /BC. /BK/BI /B7/BD. /BF/BE − /BD. /BC/BI /BD/BK/CZ /BE/BD/C4/C1/C6/C3 /BC/BH /C1 /BY /C7/BV/CB /BC /BW /B7→ /C3−π /B7µ /B7νµ/BH/BG± /BF /BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BX /C7/C5/BX/BZ /BG/BH/BC /D4/D4→ /D4/CU /D4/D7 /C3∗ /C3∗/BH/BC. /BK± /BC. /BK± /BC. /BL /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BG/BI. /BH± /BG. /BF /BH/BL/BC/BC /BU/BT/CA/CC/C0 /BK/BF /C0/BU/BV /BC /BJ/BC /C3 /B7/D4→ /C3 /B7π−/CG/BH/BG± /BE /BE/BK/CZ /BX/CE /BT/C6/BZ/BX/C4/C1/CB/BA/BA/BA /BK/BC /C7/C5/BX/BZ /BC /BD/BCπ−/D4→ /C3 /B7π−/B4 /A3 /B8 /A6 /B5/BG/BH. /BL± /BG. /BK /BD/BD/BK/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BK /BU /C0/BU/BV /BC /BC/BA/BJ/BI /D4/D4→ /C3∓/C3 /BC/CBπ±/BH/BD. /BE± /BD. /BJ /CF/C1/BV/C3/C4/CD/C6/BW /BJ/BK /BT/CB/C8/C3 /BC /BF/B8/BG/B8/BI /C3±/C6→ /B4 /C3π /B5 /BC/C6/BG/BK. /BL± /BE. /BH /BU/C7 /CF/C4/BX/CA /BJ/BJ /BW/BU/BV /BC /BH/BA/BG /C3 /B7/CS→ /C3 /B7π−/D4/D4/BG/BK /B7/BF − /BE /BF/BI/BC/BC /C5/BV/BV/CD/BU/BU/C1/C6 /BJ/BH /C0/BU/BV /BC /BF/BA/BI /C3−/D4→ /C3−π /B7/D2/BH/BC. /BI± /BE. /BH /BE/BE/CZ /BD/BH/C8 /BT/C4/BX/CA /BJ/BH /C0/BU/BV /BC /BD/BG/BA/BF /C3−/D4→ /B4 /C3π /B5 /BC/CG/BG/BJ± /BE /BD/BC/CZ /BY /C7 /CG /BJ/BG /CA/CE/CD/BX /BC /BE /C3−/D4→ /C3−π /B7/D2/BH/BD± /BE /BY /C7 /CG /BJ/BG /CA/CE/CD/BX /BC /BE /C3 /B7/D2→ /C3 /B7π−/D4/BG/BI. /BC± /BF. /BF /BF/BD/BK/BI /BD/BG/C4/BX/CF/C1/CB /BJ/BF /C0/BU/BV /BC /BE/BA/BD/DF /BE/BA/BJ /C3 /B7/D4→ /C3ππ /D4/BH/BD. /BG± /BH. /BC /BD/BJ/BC/BC /BD/BG/BU/CD/BV/C0/C6/BX/CA /BJ/BE /BW/BU/BV /BC /BG/BA/BI /C3 /B7/D2→ /C3 /B7π−/D4/BH/BH. /BK /B7/BG. /BE − /BF. /BG /BE/BL/BF/BG /BD/BG/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BC /BF/BA/BL/B8/BG/BA/BI /C3−/D4→ /C3−π /B7/D2/BG/BK. /BH± /BE. /BJ /BH/BF/BI/BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BC /BF/BA/BL/B8/BG/BA/BI /C3−/D4→/C3−π /B7π−/D4/BH/BG. /BC± /BF. /BF /BG/BF/BC/BC /BD/BG, /BD/BI/C0/BT/BU/BX/CA /BJ/BC /BW/BU/BV /BC /BF /C3−/C6→ /C3−π /B7/CG/BH/BF. /BE± /BE. /BD /BD/BC/CZ /BD/BG/BW /BT /CE/C1/CB /BI/BL /C0/BU/BV /BC /BD/BE /C3 /B7/D4→ /C3 /B7π−π /B7/D4/BG/BG± /BH. /BH /BD/BC/BG/BC /BD/BG/BW /BT /CD/BU/BX/CA /BI/BJ /BU /C0/BU/BV /BC /BE/BA/BC /C3−/D4→ /C3−π /B7π−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH/BC. /BI± /BC. /BL /BE/BC/CZ /BE/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3∗ /BC/C3±π∓γ/BD/BG/CF/CX/CS/D8/CW /CT/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD /D9 /D7/D8 /D3/BG × /A0/BB√ /C6 /BN /D7/CT/CT /D2/D3/D8/CT/BA/BD/BH/C1/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CP/CR/D8/CX/D3/D2/BA /BV/D3/D1/D4/D0/CX/CR/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CT/AB/CT/CR/D8/D7/BA/BD/BI/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /CT/CP/CZ /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /D9/D7/BA/BD/BJ/C3/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BK/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BL/BY /D6/D3/D1 /CP /AC/D8 /CX/D2 /D8/CW/CT K∗/BC /B4/BK/BC/BC/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BD/BG/BD/BC/B5 /D1/D3 /CS/CT/D0/BA /BE/BC/CF/CX/D8/CW /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT /C3∗/B4/BD/BG/BD/BC/B5 /AC/DC/CT/CS /CP/D8 /BD/BG/BD/BE /C5/CT/CE/CP/D2/CS /BE/BE/BJ /C5/CT/CE /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BE/BD/BY/CX/D8 /D8/D3 /C3π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2/CR/D0/D9/CS/CT/D7 /CP /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /D7/CR/CP/D0/CP /D6 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA/BE/BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BK/BL/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3π ∼ /BD/BC/BC /B1/A0/BE /B4 /C3π /B5±/B4 /BL/BL. /BL/BC/BD± /BC. /BC/BC/BL /B5 /B1/A0/BF /B4 /C3π /B5 /BC/B4 /BL/BL. /BJ/BI/BL± /BC. /BC/BE/BC /B5 /B1/A0/BG /C3 /BCγ /B4 /BE. /BF/BD± /BC. /BE/BC /B5× /BD/BC− /BF/A0/BH /C3±γ /B4 /BL. /BL± /BC. /BL /B5× /BD/BC− /BG/A0/BI /C3ππ < /BJ × /BD/BC− /BG/BL/BH/B1 /BJ/BH/BE /BJ/BH/BE/BJ/BH/BE /BJ/BH/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/B4/BK/BL/BE/B5 /B8 /C3/BD 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/CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BH − /BD/BC/BC/A0 /BD/BL− /BD/BL /DC/BE /DC/BH/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /A0/BE /B4 /C3π /B5±/BH/BC. /BJ± /BC. /BL/A0/BH /C3±γ /BC. /BC/BH/BC± /BC. /BC/BC/BH /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CP/D2/CS /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /D9/D7/CT/D7 /BE/BC /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT/D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BE /BE /BA /BI /CU /D3 /D6 /BD/BK /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BG − /BD/BC/BC/A0 /BD/BG− /BD/BG /DC/BF /DC/BG/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BF /B4 /C3π /B5 /BC/BH/BC. /BE± /BC. /BI /BD/BA/BD/A0/BG /C3 /BCγ /BC. /BD/BD/BJ± /BC. /BC/BD/BC /C3∗/B4/BK/BL/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/B4/BK/BL/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3∗/B4/BK/BL/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/B4/BK/BL/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BG /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BG /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BG /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BD/BI± /BD/BC /C7/CD/CA /BY/C1/CC /BD/BD/BI± /BD/BC /C7/CD/CA /BY/C1/CC/BD/BD/BI± /BD/BC /C7/CD/CA /BY/C1/CC /BD/BD/BI± /BD/BC /C7/CD/CA /BY/C1/CC/BD/BD/BI. /BH± /BL. /BL /BD/BD/BI. /BH± /BL. /BL/BD/BD/BI. /BH± /BL. /BL /BD/BD/BI. /BH± /BL. /BL/BH/BK/BG /BV/BT/CA/C4/CB/C5/C1/CC/C0 /BK/BI /CB/C8/BX/BV /BC /C3 /BC/C4 /BT→ /C3 /BC/CBπ /BC/BT/A0/parenleftbig/C3±γ/parenrightbig/A0/BH /A0/parenleftbig/C3±γ/parenrightbig/A0/BH /A0/parenleftbig/C3±γ/parenrightbig/A0/BH /A0/parenleftbig/C3±γ/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BH/BC± /BH /C7/CD/CA /BY/C1/CC /BH/BC± /BH /C7/CD/CA /BY/C1/CC/BH/BC± /BH /C7/CD/CA /BY/C1/CC /BH/BC± /BH /C7/CD/CA /BY/C1/CC/BH/BC± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH/BC± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BH/BC± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH/BC± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BG/BK± /BD/BD /BU/BX/CA/BZ /BK/BF /CB/C8/BX/BV − /BD/BH/BI /C3−/BT→ /C3π /BT/BH/BD± /BH /BV/C0/BT/C6/BW/C4/BX/BX /BK/BF /CB/C8/BX/BV /B7 /BE/BC/BC /C3 /B7/BT→ /C3π /BT /C3∗/B4/BK/BL/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BK/BL/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/B4/BK/BL/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BK/BL/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BE. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BE. /BF/BD± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BE. /BF/BD± /BC. 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/CA/BT /CE/BX/CA/BT /BZ/BX /BD/BE/BJ/BE± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BE/BJ/BE± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BE/BJ/BE± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BE/BJ/BH± /BD/BC /BD/BE/BJ/BH± /BD/BC/BD/BE/BJ/BH± /BD/BC /BD/BE/BJ/BH± /BD/BC/BJ/BC/BC /BZ/BT /CE/C1/C4/C4/BX/CC /BJ/BK /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→/A4−/B4 /C3ππ /B5 /B7/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BD/BE/BJ/BC± /BD/BC /BD/BE/BJ/BC± /BD/BC/BD/BE/BJ/BC± /BD/BC /BD/BE/BJ/BC± /BD/BC /BD/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BE/BJ/BI /BE/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE /BU /CA/CE/CD/BX ∼ /BD/BF/BC/BC /CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C0/BU/BV − /BG/BA/BE /C3−/D4→ /B4 /C3ππ /B5−/D4/BD/BE/BK/BL± /BE/BH /BF/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 ∼ /BD/BF/BC/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 ∼ /BD/BE/BJ/BC /C7/CC/CC/BX/CA /BJ/BI /C0/BU/BV − /BD/BC/B8/BD/BG/B8/BD/BI /C3−/D4→ /B4 /C3ππ /B5−/D4/BD/BE/BI/BC /BW /BT /CE/C1/CB /BJ/BE /C0/BU/BV /B7 /BD/BE /C3 /B7/D4/BD/BE/BF/BG± /BD/BE /BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BD/CF /CT/D0/D0 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D9/D2/CX/D8/CP /D6/DD /CP/D4/D4 /D6/D3/CP/CR/CW /D3/CU /BZ/BX/C6/BZ /BC/BJ /DB/CX/D8/CW /D8 /DB /D3 /D4 /D3/D0/CT/D7 /CP/D8 /BD/BD/BL/BH /CP/D2/CS/BD/BE/BK/BG /C5/CT/CE/CP/D2/CS /DB/CX/CS/D8/CW/D7 /D3/CU /BE/BG/BI /CP/D2/CS /BD/BG/BI /C5/CT/CE /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BE/BY /D6/D3/D1 /CP /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BA/BF/BY /D6/D3/D1 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /AC/D8 /DB/CX/D8/CW /BZ/CP/D9/D7/D7/CX/CP/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/D3 /BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BJ/BI /CS/CP/D8/CP/BA/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BJ/BL± /BD/BC /BE/BH/CZ /BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/BD/BE/BL/BG± /BD/BC /BF/BD/BC /CA/C7/BW/BX/BU/BT /BV/C3 /BK/BD /C0/BU/BV /BGπ−/D4→ /A3/C3 /BEπ/BD/BF/BC/BC /BG/BC /BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BE /C0/BU/BV /BC /BG/BA/BHπ−/D4→ /A3/C3 /BEπ/BD/BE/BG/BE /B7 /BL − /BD/BC /BH/BT/CB/CC/C1/BX/CA /BI/BL /C0/BU/BV /BC /D4/D4/BD/BF/BC/BC /BG/BH /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BJ /C0/BU/BV /BC /BIπ−/D4→ /A3/C3 /BEπ /BJ/BH/BF /BJ/BH/BF/BJ/BH/BF /BJ/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3/BD /B4/BD/BE/BJ/BC/B5 /BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BH/CC/CW/CX/D7 /DB /CP/D7 /CR/CP/D0/D0/CT/CS /D8/CW/CT /BV /D1/CT/D7/D3/D2/BA/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BE/BH/BG± /BF/BF± /BF/BG /BD/BE/BH/BG± /BF/BF± /BF/BG/BD/BE/BH/BG± /BF/BF± /BF/BG /BD/BE/BH/BG± /BF/BF± /BF/BG/BJ/CZ /BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 ± τ−→/C3−π /B7π−ντ /C3/BD /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0/C3/BD /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BE/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BL/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BC± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/CC/CW/CX/D7 /CX/D7 /D3/D2/D0/DD /CP/D2 /CT/CS/D9/CR/CP/D8/CT/CS /CV/D9/CT/D7/D7/BN /D8/CW/CT /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2/D8/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /DA/CP/D0/D9/CT/D7/BA/BK/BJ± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BK/BJ± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BK/BJ± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BK/BJ± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB /D8/CW/CX/D7 /D3/D2/CT/BA/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3−/B8/BU /BT /BV/C3/CF /BT/CA/BW /CB/BV/BT /CC/CC/BX/CA/C1/C6/BZ/B8 /C0/CH/C8/BX/CA/C7/C6 /BX/CG /BV/C0/BT/C6/BZ/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BJ/BH± /BD/BH /BJ/BH± /BD/BH/BJ/BH± /BD/BH /BJ/BH± /BD/BH/BJ/BC/BC /BZ/BT /CE/C1/C4/C4/BX/CC /BJ/BK /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A4−/C3ππ/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /C3 /BU/BX/BT/C5/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BL/BC± /BK /BL/BC± /BK/BL/BC± /BK /BL/BC± /BK /BI/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BH/BC /CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C0/BU/BV − /BG/BA/BE /C3−/D4→ /B4 /C3ππ /B5−/D4/BD/BH/BC± /BJ/BD /BJ/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 ∼ /BE/BC/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/BD/BE/BC /BW /BT /CE/C1/CB /BJ/BE /C0/BU/BV /B7 /BD/BE /C3 /B7/D4/BD/BK/BK± /BE/BD /BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BI/CF /CT/D0/D0 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /CR/CW/CX/D6/CP/D0 /D9/D2/CX/D8/CP /D6/DD /CP/D4/D4 /D6/D3/CP/CR/CW /D3/CU /BZ/BX/C6/BZ /BC/BJ /DB/CX/D8/CW /D8 /DB /D3 /D4 /D3/D0/CT/D7 /CP/D8 /BD/BD/BL/BH /CP/D2/CS/BD/BE/BK/BG /C5/CT/CE/CP/D2/CS /DB/CX/CS/D8/CW/D7 /D3/CU /BE/BG/BI /CP/D2/CS /BD/BG/BI /C5/CT/CE /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BJ/BY /D6/D3/D1 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /AC/D8 /DB/CX/D8/CW /BZ/CP/D9/D7/D7/CX/CP/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/D3 /BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BJ/BI /CS/CP/D8/CP/BA/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB/C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB /C8/CA/C7/BW/CD/BV/BX/BW /BU/CH /BU/BX/BT/C5/CB /C7/CC/C0/BX/CA /CC/C0/BT/C6 /C3 /C5/BX/CB/C7/C6/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BD± /BE/BD /BE/BH/CZ /BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/BI/BI± /BD/BH /BF/BD/BC /CA/C7/BW/BX/BU/BT /BV/C3 /BK/BD /C0/BU/BV /BGπ−/D4→ /A3/C3 /BEπ/BI/BC /BG/BC /BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BE /C0/BU/BV /BC /BG/BA/BHπ−/D4→ /A3/C3 /BEπ/BD/BE/BJ /B7 /BJ − /BE/BH /BT/CB/CC/C1/BX/CA /BI/BL /C0/BU/BV /BC /D4/D4/BI/BC /BG/BH /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BJ /C0/BU/BV /BC /BIπ−/D4→ /A3/C3 /BEπ/BK/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB /C8/CA/C7/BW/CD/BV/BX/BW /C1/C6 τ /C4/BX/C8/CC/C7/C6 /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BI/BC /B7 /BL/BC − /BJ/BC± /BK/BC /BE/BI/BC /B7 /BL/BC − /BJ/BC± /BK/BC/BE/BI/BC /B7 /BL/BC − /BJ/BC± /BK/BC /BE/BI/BC /B7 /BL/BC − /BJ/BC± /BK/BC/BJ/CZ /BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 ± τ−→/C3−π /B7π−ντ /C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3ρ /B4/BG/BE± /BI /B5/B1/A0/BE /C3∗/BC /B4/BD/BG/BF/BC/B5 π /B4/BE/BK± /BG /B5/B1/A0/BF /C3∗/B4/BK/BL/BE/B5π /B4/BD/BI± /BH /B5/B1/A0/BG /C3ω /B4/BD/BD. /BC± /BE. /BC/B5 /B1/A0/BH /C3/CU/BC /B4/BD/BF/BJ/BC/B5 /B4 /BF. /BC± /BE. /BC /B5/B1/A0/BIγ /C3 /BC/D7/CT/CT/D2 /C3/BD /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3/BD /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3ρ/parenrightbig/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BJ± /BH /C5/BT/CI/CI/CD/BV/BT /CC/C7 /BJ/BL /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A4−/B4 /C3ππ /B5 /B7/BJ/BH± /BI /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BE /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BE /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BE /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI± /BI /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG± /BD/BD /C5/BT/CI/CI/CD/BV/BT /CC/C7 /BJ/BL /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A4−/B4 /C3ππ /B5 /B7/BE± /BE /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 /A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG± /BG /C5/BT/CI/CI/CD/BV/BT /CC/C7 /BJ/BL /C0/BU/BV /B7 /BG/BA/BE /C3−/D4→ /A4−/B4 /C3ππ /B5 /B7/BE/BG± /BF /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/A0/BH /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/A0/BH /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/A0/BH /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE± /BH /BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BF. /BE± /BI. /BD± /BE/BK. /BF /BJ/BF. /BE± /BI. /BD± /BE/BK. /BF/BJ/BF. /BE± /BI. /BD± /BE/BK. /BF /BJ/BF. /BE± /BI. /BD± /BE/BK. /BF/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /BU /C3/CC/BX/CE /C3 /B7 /BT→ /C3∗/B7 /BT /C3/BD /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3/BD /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BE± /BC. /BC/BI /BC. /BG/BE± /BC. /BC/BI/BC. /BG/BE± /BC. /BC/BI /BC. /BG/BE± /BC. /BC/BI /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/CS/D3/D1/CX/D2/CP/D2/D8 /CA/C7/BW/BX/BU/BT /BV/C3 /BK/BD /C0/BU/BV /BGπ−/D4→ /A3/C3 /BEπ/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK± /BC. /BC/BG /BC. /BE/BK± /BC. /BC/BG/BC. /BE/BK± /BC. /BC/BG /BC. /BE/BK± /BC. /BC/BG /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI± /BC. /BC/BH /BC. /BD/BI± /BC. /BC/BH/BC. /BD/BI± /BC. /BC/BH /BC. /BD/BI± /BC. /BC/BH /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BE /BC. /BD/BD± /BC. /BC/BE/BC. /BD/BD± /BC. /BC/BE /BC. /BD/BD± /BC. /BC/BE /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3ρ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3ρ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3ρ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3ρ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BC /BL/BH /CA/C7/BW/BX/BU/BT /BV/C3 /BK/BD /C0/BU/BV /BGπ−/D4→ /A3/C3 /BEπ/A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BE /BC. /BC/BF± /BC. /BC/BE/BC. /BC/BF± /BC. /BC/BE /BC. /BC/BF± /BC. /BC/BE /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3∗/B4/BK/BL/BE/B5π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3∗/B4/BK/BL/BE/B5π/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3∗/B4/BK/BL/BE/B5π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3∗/B4/BK/BL/BE/B5π/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC± /BC. /BJ /BD. /BC± /BC. /BJ/BD. /BC± /BC. /BJ /BD. /BC± /BC. /BJ /BL/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BL/BT/DA/CT/D6/CP/CV/CT /CU/D6/D3/D1 /D0/D3 /DB /CP/D2/CS /CW/CX/CV/CW /D8 /CS/CP/D8/CP/BA /C3/BD /B4/BD/BE/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BD /B4/BD/BE/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BE/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/BX/C6/BZ /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BG/BC/BD/BJ /C4/BA/CB/BA /BZ/CT/D2/CV /CT/D8 /CP/D0/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BV /C8/C4 /BU/BI/BF/BF /BI/BK/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1/BC/BE/BU /C8/CA/C4 /BK/BL /BC/BJ/BE/BC/BC/BD /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C6/BX/CA /BC/BC/BU /C8/CA /BW/BI/BE /BC/BJ/BE/BC/BC/BI /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE/BU /C6/C8 /BU/BE/BC/BF /BE/BI/BK /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8 /B4/C0/BX/C4/CB/B5/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/CA/C7/BW/BX/BU/BT /BV/C3 /BK/BD /CI/C8/C0/CH /BV/BL /BL /CB/BA /CA/D3 /CS/CT/CQ/CP/CR/CZ /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C5/BT/BW/CA/B7/B5/C5/BT/CI/CI/CD/BV/BT /CC/C7 /BJ/BL /C6/C8 /BU/BD/BH/BI /BH/BF/BE /C5/BA /C5/CP/DE/DE/D9/CR/CP/D8/D3 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /CI/BX/BX/C5/B8 /C6/C1/C2/C5/B7/B5/CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C6/C8 /BU/BD/BH/BK /BE/BI/BH /C2/BA/CB/BA/C5/BA /CE /CT/D6/CV/CT/CT/D7/D8 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BT/C5/CB/CC/B8 /BV/BX/CA/C6/B7/B5/BZ/BT /CE/C1/C4/C4/BX/CC /BJ/BK /C8/C4 /BJ/BI/BU /BH/BD/BJ /C8 /BA /BZ/CP/DA/CX/D0/D0/CT/D8 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /C6/C1/C2/C5/B7/B5 /C2/C8/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BH/BC/BL /CA/BA/C3/BA /BV/CP /D6/D2/CT/CV/CX/CT /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ/BU /C8/C4 /BI/BK/BU /BE/BK/BJ /CA/BA/C3/BA /BV/CP /D6/D2/CT/CV/CX/CT /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /C8/CA/C4 /BF/BI /BJ/BC/BF /BZ/BA/CF/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5 /C2/C8/C7/CC/CC/BX/CA /BJ/BI /C6/C8 /BU/BD/BC/BI /BJ/BJ /BZ/BA /C7/D8/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B8 /C4/C7/C1/BV/B7/B5 /C2/C8/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BE /C8/CA /BW/BI /BD/BE/BE/BC /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BW /BT /CE/C1/CB /BJ/BE /C8/CA /BW/BH /BE/BI/BK/BK /C8 /BA/C2/BA /BW/CP/DA/CX/D7 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE/BU /C8/CA /BW/BH /BH/BC/BH /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BT/CB/CC/C1/BX/CA /BI/BL /C6/C8 /BU/BD/BC /BI/BH /BT/BA /BT/D7/D8/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /BV/BX/CA/C6/B8 /C1/C8/C6/C8 /B8 /C4/C1/CE/C8/B5 /C1/C2/C8/BV/CA/BX/C6/C6/BX/C4/C4 /BI/BJ /C8/CA/C4 /BD/BL /BG/BG /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /CD/BU/BX/CA/CC /BC/BJ/CA /C8/CA/C4 /BL/BK /BE/BD/BD/BK/BC/BG /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/BV/BT /BC/BH /C8/CA /BW/BJ/BE /BC/BD/BG/BC/BC/BE /C4/BA /CA/D3 /CR/CP /CT/D8 /CP/D0/BA/CB/CD/CI/CD/C3/C1 /BL/BF /C8/CA /BW/BG/BJ /BD/BE/BH/BE /C5/BA /CB/D9/DE/D9/CZ/CX /B4/C4/BU/C4/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BE/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BE /CI/C8/C0/CH /BV/BD/BI /BL/BH /BV/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE /CT/D8 /CP/D0/BA /B4/C5/BT/BW/CA/B8 /BV/BX/CA/C6/B8 /BV/BW/BX/BY/B7/B5 /C2/C8/BZ/BT /CE/C1/C4/C4/BX/CC /BK/BE /CI/C8/C0/CH /BV/BD/BI /BD/BD/BL /C8 /BA /BZ/CP/DA/CX/D0/D0/CT/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B8 /C8 /BT/BW/C7/B7/B5/CB/C0/BX/C6 /BI/BI /C8/CA/C4 /BD/BJ /BJ/BE/BI /BU/BA/BV/BA /CB/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6 /B4/C4/CA/C4/B5/BT/C4/C5/BX/C1/BW /BT /BI/BH /C8/C4 /BD/BI /BD/BK/BG /CB/BA/C8 /BA /BT/D0/D1/CT/CX/CS/CP /CT/D8 /CP/D0/BA /B4/BV/BT /CE/BX/B5/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BG /C8/C4 /BL /BE/BC/BJ /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B5/BT/D0/D7/D3 /C8/CA /BD/BG/BH /BD/BC/BL/BH /C6/BA /BU/CP /D6/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5 /BJ/BH/BG /BJ/BH/BG/BJ/BH/BG /BJ/BH/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3/BD /B4/BD/BG/BC/BC/B5 /C3/BD /B4/BD/BG/BC/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD /B7/B5 /C3/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CB /C3/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CB/C3/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CB /C3/BD /B4/BD/BG/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BC/BF± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BF± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BC/BF± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BC/BF± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BI/BF± /BI/BG± /BI/BK /BJ/CZ /BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 ± τ−→ /C3−π /B7π−ντ/BD/BF/BJ/BF± /BD/BG± /BD/BK /BD/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BF/BL/BE± /BD/BK /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→/C3 /BC/CBπ /B7π−/D2/BD/BG/BD/BC± /BE/BH /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4/BD/BG/BD/BH± /BD/BH /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BG/BC/BG± /BD/BC /BE/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BD/BK± /BK /BE/BH/CZ /BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π− ∼ /BD/BF/BH/BC /BG/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE /BU /CA/CE/CD/BX ∼ /BD/BG/BC/BC /CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C0/BU/BV − /BG/BA/BE /C3−/D4→ /B4 /C3ππ /B5−/D4 ∼ /BD/BG/BC/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/BD/BG/BE/BC /BW /BT /CE/C1/CB /BJ/BE /C0/BU/BV /B7 /BD/BE /C3 /B7/D4/BD/BF/BI/BK± /BD/BK /BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BD/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /BCπ /B7π−/D7/DD/D7/D8/CT/D1/BA/BE/BY /D6/D3/D1 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /AC/D8 /DB/CX/D8/CW /BZ/CP/D9/D7/D7/CX/CP/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/D3 /BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BJ/BI /CS/CP/D8/CP/BA/BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA/BG/BY /D6/D3/D1 /CP /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/BA /C3/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0/C3/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BG/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BG± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BG± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ/BG± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BG± /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BF/BC/BC /B7/BF /BJ /BC − /BD/BD/BC± /BD/BG/BC /BJ/CZ /BT/CB/C6/BX/CA /BC/BC /BU /BV/C4/BX/C7 ± τ−→ /C3−π /B7π−ντ/BD/BK/BK± /BH/BG± /BI/BC /BH/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BE/BJ/BI± /BI/BH /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→/C3 /BC/CBπ /B7π−/D2/BD/BL/BH± /BE/BH /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4/BD/BK/BC± /BD/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BG/BE± /BD/BI /BI/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BE± /BD/BI /BE/BH/CZ /BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π− ∼ /BE/BC/BC /CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C0/BU/BV − /BG/BA/BE /C3−/D4→ /B4 /C3ππ /B5−/D4 ∼ /BD/BI/BC /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/BK/BC /BW /BT /CE/C1/CB /BJ/BE /C0/BU/BV /B7 /BD/BE /C3 /B7/D4/BE/BG/BD± /BF/BC /BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BH/BY /D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3 /BCπ /B7π−/D7/DD/D7/D8/CT/D1/BA/BI/BY /D6/D3/D1 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /AC/D8 /DB/CX/D8/CW /BZ/CP/D9/D7/D7/CX/CP/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/D3 /BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BJ/BI /CS/CP/D8/CP/BA/BJ/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA WEIGHTED AVERAGE 174±13 (Error scaled by 1.6) CARNEGIE 77 ASPK 4.0ETKIN 80 MPS 0.4DAUM 81C CNTR 0.7BAUBILLIER 82B HBCASTON 87 LASSASNER 00B CLEOχ2 5.1 (Confidence Level = 0.080) 50 100 150 200 250 300 350 400/C3/BD /B4/BD/BG/BC/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BD /B4/BD/BG/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3∗/B4/BK/BL/BE/B5π /B4/BL/BG± /BI /B5/B1/A0/BE /C3ρ /B4 /BF. /BC± /BF. /BC /B5/B1/A0/BF /C3/CU/BC /B4/BD/BF/BJ/BC/B5 /B4 /BE. /BC± /BE. /BC /B5/B1/A0/BG /C3ω /B4 /BD. /BC± /BD. /BC /B5/B1/A0/BH /C3∗/BC /B4/BD/BG/BF/BC/B5 π /D2/D3/D8 /D7/CT/CT/D2/A0/BIγ /C3 /BC/D7/CT/CT/D2 /C3/BD /B4/BD/BG/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3/BD /B4/BD/BG/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3/BD /B4/BD/BG/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3/BD /B4/BD/BG/BC/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BD/BJ± /BD/BC /BD/BD/BJ± /BD/BC/BD/BD/BJ± /BD/BC /BD/BD/BJ± /BD/BC/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE± /BD /BE± /BD/BE± /BD /BE± /BD/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG /A0/parenleftbig/C3ω/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF± /BD/BE /BE/BF± /BD/BE/BE/BF± /BD/BE /BE/BF± /BD/BE/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /B4 /C3ππ /B5±/D4/A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BI/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BK/BC. /BK± /BE/BF. /BE± /BG/BC. /BG /BE/BK/BC. /BK± /BE/BF. /BE± /BG/BC. /BG/BE/BK/BC. /BK± /BE/BF. /BE± /BG/BC. /BG /BE/BK/BC. /BK± /BE/BF. /BE± /BG/BC. /BG/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /BU /C3/CC/BX/CE /C3 /B7 /BT→ /C3∗/B7 /BT /C3/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BD /B4/BD/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG± /BC. /BC/BI /BC. /BL/BG± /BC. /BC/BI/BC. /BL/BG± /BC. /BC/BI /BC. /BL/BG± /BC. /BC/BI /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BF /BC. /BC/BF± /BC. /BC/BF/BC. /BC/BF± /BC. /BC/BF /BC. /BC/BF± /BC. /BC/BF /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BD/BF/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BE /BC. /BC/BE± /BC. /BC/BE/BC. /BC/BE± /BC. /BC/BE /BC. /BC/BE± /BC. /BC/BE /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /BC. /BC/BD± /BC. /BC/BD/BC. /BC/BD± /BC. /BC/BD /BC. /BC/BD± /BC. /BC/BD /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗/B4/BK/BL/BE/B5π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗/B4/BK/BL/BE/B5π/BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗/B4/BK/BL/BE/B5π /BW /B9/DB /CP/DA/CT/BB /CB /B9/DB /CP/DA/CT /CA/BT /CC/C1/C7 /BY /C7/CA /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗/B4/BK/BL/BE/B5π/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD/BC. /BC/BG± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD /BK/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BK/BT/DA/CT/D6/CP/CV/CT /CU/D6/D3/D1 /D0/D3 /DB /CP/D2/CS /CW/CX/CV/CW /D8 /CS/CP/D8/CP/BA /C3/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BV /C8/C4 /BU/BI/BF/BF /BI/BK/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1/BC/BE/BU /C8/CA/C4 /BK/BL /BC/BJ/BE/BC/BC/BD /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C6/BX/CA /BC/BC/BU /C8/CA /BW/BI/BE /BC/BJ/BE/BC/BC/BI /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CC/C7/C6 /BK/BJ /C6/C8 /BU/BE/BL/BE /BI/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BE/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE/BU /C6/C8 /BU/BE/BC/BF /BE/BI/BK /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8 /B4/C0/BX/C4/CB/B5/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/BX/CC/C3/C1/C6 /BK/BC /C8/CA /BW/BE/BE /BG/BE /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C2/C8/CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C6/C8 /BU/BD/BH/BK /BE/BI/BH /C2/BA/CB/BA/C5/BA /CE /CT/D6/CV/CT/CT/D7/D8 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BT/C5/CB/CC/B8 /BV/BX/CA/C6/B7/B5/BV/BT/CA/C6/BX/BZ/C1/BX /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BH/BC/BL /CA/BA/C3/BA /BV/CP /D6/D2/CT/CV/CX/CT /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /C8/CA/C4 /BF/BI /BJ/BC/BF /BZ/BA/CF/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5 /C2/C8/BW /BT /CE/C1/CB /BJ/BE /C8/CA /BW/BH /BE/BI/BK/BK /C8 /BA/C2/BA /BW/CP/DA/CX/D7 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE/BU /C8/CA /BW/BH /BH/BC/BH /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CB/CD/CI/CD/C3/C1 /BL/BF /C8/CA /BW/BG/BJ /BD/BE/BH/BE /C5/BA /CB/D9/DE/D9/CZ/CX /B4/C4/BU/C4/B5/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BE /CI/C8/C0/CH /BV/BD/BI /BL/BH /BV/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE /CT/D8 /CP/D0/BA /B4/C5/BT/BW/CA/B8 /BV/BX/CA/C6/B8 /BV/BW/BX/BY/B7/B5/CB/C0/BX/C6 /BI/BI /C8/CA/C4 /BD/BJ /BJ/BE/BI /BU/BA/BV/BA /CB/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6 /B4/C4/CA/C4/B5/BT/C4/C5/BX/C1/BW /BT /BI/BH /C8/C4 /BD/BI /BD/BK/BG /CB/BA/C8 /BA /BT/D0/D1/CT/CX/CS/CP /CT/D8 /CP/D0/BA /B4/BV/BT /CE/BX/B5/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BG /C8/C4 /BL /BE/BC/BJ /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BW/BX/BY/B5/BT/D0/D7/D3 /C8/CA /BD/BG/BH /BD/BC/BL/BH /C6/BA /BU/CP /D6/CP/D7/CW /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5 /BJ/BH/BH /BJ/BH/BH/BJ/BH/BH /BJ/BH/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/B4/BD/BG/BD/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /C3∗/B4/BD/BG/BD/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD−/B5 /C3∗/B4/BD/BG/BD/BC/B5 /C5/BT/CB/CB /C3∗/B4/BD/BG/BD/BC/B5 /C5/BT/CB/CB/C3∗/B4/BD/BG/BD/BC/B5 /C5/BT/CB/CB /C3∗/B4/BD/BG/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BD/BG± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BD/BG± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BD/BG± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BD/BG± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA/BD/BF/BK/BC± /BE/BD± /BD/BL /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/BE/BC± /BJ± /BD/BC /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BI/BJ± /BH/BG /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BG/BJ/BG± /BE/BH /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→ /C3 /BC/BEπ /D2/BD/BH/BC/BC± /BF/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2 /C3∗/B4/BD/BG/BD/BC/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BD/BG/BD/BC/B5 /CF/C1/BW/CC/C0/C3∗/B4/BD/BG/BD/BC/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BD/BG/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF/BE± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BE± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BE± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BE± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BD/BJ/BI± /BH/BE± /BE/BE /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BE/BG/BC± /BD/BK± /BD/BE /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BG± /BD/BC/BD /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BE/BJ/BH± /BI/BH /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→ /C3 /BC/BEπ /D2/BH/BC/BC± /BD/BC/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2 /C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3∗/B4/BK/BL/BE/B5π > /BG/BC /B1 /BL/BH/B1/A0/BE /C3π /B4 /BI. /BI± /BD. /BF/B5 /B1/A0/BF /C3ρ < /BJ /B1 /BL/BH/B1/A0/BGγ /C3 /BC/D7/CT/CT/D2 /C3∗/B4/BD/BG/BD/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/B4/BD/BG/BD/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3∗/B4/BD/BG/BD/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/B4/BD/BG/BD/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BG /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BG /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BG /A0/parenleftbig γ /C3 /BC/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BE. /BL< /BH/BE. /BL< /BH/BE. /BL< /BH/BE. /BL/BL/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /BU /C3/CC/BX/CE /C3 /B7 /BT→ /C3∗/B7 /BT /C3∗/B4/BD/BG/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BD/BG/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/B4/BD/BG/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BD/BG/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BJ /BL/BH /BT/CB/CC/C7/C6 /BK/BG /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BI /BL/BH /BT/CB/CC/C7/C6 /BK/BG /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BC. /BC/BI/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BK/BC. /BC/BI/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BC. /BC/BI/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BK/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 /C3∗/B4/BD/BG/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/B4/BD/BG/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/B4/BD/BG/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1/BC/BE/BU /C8/CA/C4 /BK/BL /BC/BJ/BE/BC/BC/BD /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CA/BW /BK/BL /CB/C4/BT /BV/B9/BF/BF/BE /C8 /BA/BY/BA /BU/CX/D6/CS /B4/CB/C4/BT /BV/B5/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BJ /C6/C8 /BU/BE/BL/BE /BI/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BG /C8/C4 /BD/BG/BL/BU /BE/BH/BK /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /C7/CC/CC /BT/B5 /C2/C8/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BE/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BX/CC/C3/C1/C6 /BK/BC /C8/CA /BW/BE/BE /BG/BE /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /CH /BT/C6/BZ /BC/BJ /C8/CA /BW/BJ/BI /BC/BL/BG/BC/BC/BD /C3/BA/B9/BV/BA /CH /CP/D2/CV/C4/C1 /BC/BH/BX /C5/C8/C4 /BT/BE/BC /BE/BG/BL/BJ /BW/BA/B9/C5/BA /C4/CX /CT/D8 /CP/D0/BA /C3∗/BC /B4/BD/BG/BF/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC /B7/B5/CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2 /CP/D2/CS /CX/D2 /D8/CW/CX/D7 /CT/CS/CX/D8/CX/D3/D2 /D9/D2/CS/CT/D6 /D8/CW/CT/CU/BC /B4/BI/BC/BC/B5 /BA /C3∗/BC /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB/C3∗/BC /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE/BH ± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BE/BH ± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BE/BH ± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BE/BH ± /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BG/BD/BE /BD/C4/C1/C6/C3 /BC/BJ /BY /C7/BV/CB /BC /BW /B7→ /C3−/C3 /B7π /B7 /BD/BG/BI/BD. /BC± /BG. /BC± /BE. /BD /BH/BG/CZ /BE/C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /BW /B7→ /C3−π /B7π /B7/BD/BG/BC/BI ± /BE/BL /BF/BU/CD/BZ/BZ /BC/BI /CA/CE/CD/BX /BD/BG/BF/BH ± /BI /BG/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BD/BG/BH/BH ± /BE/BC± /BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/BD/BG/BH/BI ± /BK /BH/CI/C0/BX/C6/BZ /BC/BG /CA/CE/CD/BX /C3−/D4→ /C3−π /B7/D2 ∼ /BD/BG/BD/BL /BI/BU/CD/BZ/BZ /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BD/BG/BG/BC /BJ/C4/C1 /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/BH/BL ± /BL /BD/BH/CZ /BK/BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /BW /B7→ /C3−π /B7π /B7 ∼ /BD/BG/BG/BC /BL/C2/BT/C5/C1/C6 /BC/BC /CA/CE/CD/BX /C3/D4→ /C3/D4/BD/BG/BF/BI ± /BK /BD/BC/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BX /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/CU /D4/D7 /C3 /B7/C3−π /B7π−/BD/BG/BD/BH ± /BE/BH /BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ /BV /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BD/BG/BH/BC /BD/BD/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π/BD/BG/BD/BE ± /BI /BD/BE/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BD/BG/BF/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4 ∼ /BD/BG/BE/BH /BD/BF, /BD/BG/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BD/BF /C3±/D4→/C3±π±/B4 /D2 /B8 /A1 /B5 ∼ /BD/BG/BH/BC/BA/BC /C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BD/BY /D6/D3/D1 /CP /D2/D3/D2/B9/D4/CP /D6/CP/D1/CT/D8/D6/CX/CR /CP/D2/CP/D0/DD/D7/CX/D7/BA /BE/BT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BF/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK/B8 /BT/C1/CC /BT/C4/BT /BC/BE/B8 /CP/D2/CS /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT κ /DB/CX/D8/CW /CP/D2 /D7 /B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /CP/D2/CS /CP/D2 /BT/CS/D0/CT/D6 /DE/CT/D6/D3 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BG/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/BC /B4/BD/BL/BH/BC/B5 /BA /BH/CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /BA/BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA/BJ/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK/BA/BK/BT/D7/D7/D9/D1/CX/D2/CV /CP /D0/D3 /DB/B9/D1/CP/D7/D7 /D7/CR/CP/D0/CP /D6 /C3π /D6/CT/D7/D3/D2/CP/D2/CR/CT/B8 κ /B4/BK/BC/BC/B5 /BA/BL/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /CP/D2/CS /BT/CB/CC/C7/C6 /BK/BK/BA/BD/BC/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT /C3∗/BE /B4/BD/BG/BF/BC/B5 /BA/BD/BD/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BD/BE/CD/D7/CT/D7 /CP /D1/D3 /CS/CT/D0 /CU/D3 /D6 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B8 /DB/CX/D8/CW/D3/D9/D8 /D8/CW/CX/D7 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D8/CW/CT/DD /CV/CT/D8 /CP /D1/CP/D7/D7 /BD/BF/BG/BC /C5/CT/CE/B8/DB/CW/CT/D6/CT /D8/CW/CT /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /D4/CP/D7/D7/CT/D7 /BL/BC◦/BA/BD/BF/C5/CP/D7/D7 /CS/CT/AC/D2/CT/CS /CQ /DD /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/BA/BD/BG/BY /D6/D3/D1 /CT/D0/CP/D7/D8/CX/CR /C3π /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3∗/BC /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0/C3∗/BC /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BJ/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BJ/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BJ/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BJ/BC± /BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BH/BC/BC /BD/BH/C4/C1/C6/C3 /BC/BJ /BY /C7/BV/CB /BC /BW /B7→ /C3−/C3 /B7π /B7 /BD/BJ/BJ. /BC± /BK. /BC± /BF. /BG /BH/BG/CZ /BD/BI/C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /BW /B7→ /C3−π /B7π /B7/BF/BH/BC± /BG/BC /BD/BJ/BU/CD/BZ/BZ /BC/BI /CA/CE/CD/BX /BE/BK/BK± /BE/BE /BD/BK/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BE/BJ/BC± /BG/BH /B7/BF /BC − /BF/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/BE/BD/BJ± /BF/BD /BD/BL/CI/C0/BX/C6/BZ /BC/BG /CA/CE/CD/BX /C3−/D4→ /C3−π /B7/D2 ∼ /BF/BD/BI /BE/BC/BU/CD/BZ/BZ /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BF/BH/BC /BE/BD/C4/C1 /BC/BF /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BJ/BH± /BD/BJ /BD/BH/CZ /BE/BE/BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /BW /B7→ /C3−π /B7π /B7 ∼ /BF/BC/BC /BE/BF/C2/BT/C5/C1/C6 /BC/BC /CA/CE/CD/BX /C3/D4→ /C3/D4/BD/BL/BI± /BG/BH /BE/BG/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK /BX /C7/C5/BX/BZ /BG/BH/BC /D4/D4→/D4/CU /D4/D7 /C3 /B7/C3−π /B7π−/BF/BF/BC± /BH/BC /BE/BC/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ /BV /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BF/BE/BC /BE/BH/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /CA/CE/CD/BX ππ→ππ /B8 /C3 /C3 /B8 /C3π/BE/BL/BG± /BE/BF /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ∼ /BE/BC/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4/BE/BC/BC /D8/D3 /BF/BC/BC /BE/BI/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BD/BF /C3±/D4→/C3±π±/B4 /D2 /B8 /A1 /B5/BD/BH/BY /D6/D3/D1 /CP /D2/D3/D2/B9/D4/CP /D6/CP/D1/CT/D8/D6/CX/CR /CP/D2/CP/D0/DD/D7/CX/D7/BA /BD/BI/BT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /BD/BJ/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK/B8 /BT/C1/CC /BT/C4/BT /BC/BE/B8 /CP/D2/CS /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT κ /DB/CX/D8/CW /CP/D2 /D7 /B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW /CP/D2/CS /CP/D2 /BT/CS/D0/CT/D6 /DE/CT/D6/D3 /D2/CT/CP /D6 /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA/BD/BK/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/BC /B4/BD/BL/BH/BC/B5 /BA /BD/BL/CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /BA/BE/BC/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA/BE/BD/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK/BA/BE/BE/BT/D7/D7/D9/D1/CX/D2/CV /CP /D0/D3 /DB/B9/D1/CP/D7/D7 /D7/CR/CP/D0/CP /D6 /C3π /D6/CT/D7/D3/D2/CP/D2/CR/CT/B8 κ /B4/BK/BC/BC/B5 /BA/BE/BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /CP/D2/CS /BT/CB/CC/C7/C6 /BK/BK/BA/BE/BG/C2 /C8/D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CR/D3/D9/D0/CS /CQ /CT /C3∗/BE /B4/BD/BG/BF/BC/B5 /BA/BE/BH/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA/BE/BI/BY /D6/D3/D1 /CT/D0/CP/D7/D8/CX/CR /C3π /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /BJ/BH/BI /BJ/BH/BI/BJ/BH/BI /BJ/BH/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BC /B4/BD/BG/BF/BC/B5 /B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3π /B4/BL/BF± /BD/BC /B5 /B1 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BC /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF± /BC. /BC/BG± /BC. /BC/BL /BC. /BL/BF± /BC. /BC/BG± /BC. /BC/BL/BC. /BL/BF± /BC. /BC/BG± /BC. /BC/BL /BC. /BL/BF± /BC. /BC/BG± /BC. /BC/BL/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BC /B4/BD/BG/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BD/BG/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C4/C1/C6/C3 /BC/BJ /C8/C4 /BU/BI/BG/BK /BD/BH/BI /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BJ/BU /C8/C4 /BU/BI/BH/BF /BD /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BV /C8/C4 /BU/BI/BF/BF /BI/BK/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/BZ/BZ /BC/BI /C8/C4 /BU/BI/BF/BE /BG/BJ/BD /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/CI/C0/C7/CD /BC/BI /C6/C8 /BT/BJ/BJ/BH /BE/BD/BE /CI/BA/CH/BA /CI/CW/D3/D9/B8 /C0/BA/C9/BA /CI/CW/CT/D2/CV/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CI/C0/BX/C6/BZ /BC/BG /C6/C8 /BT/BJ/BF/BF /BE/BF/BH /C0/BA/C9/BA /CI/CW/CT/D2/CV /CT/D8 /CP/D0/BA/BU/CD/BZ/BZ /BC/BF /C8/C4 /BU/BH/BJ/BE /BD /BW/BA/CE/BA /BU/D9/CV/CV/C4/C1 /BC/BF /C8/CA /BW/BI/BJ /BC/BF/BG/BC/BE/BH /C4/BA /C4/CX/B8 /BU/BA /CI/D3/D9/B8 /BZ/BA /C4/CX/BT/C1/CC /BT/C4/BT /BC/BE /C8/CA/C4 /BK/BL /BD/BE/BD/BK/BC/BD /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BT/C5/C1/C6 /BC/BC /C6/C8 /BU/BH/BK/BJ /BF/BF/BD /C5/BA /C2/CP/D1/CX/D2 /CT/D8 /CP/D0/BA/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK/BX /C8/C4 /BU/BG/BF/BI /BE/BC/BG /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ/BV /C8/C4 /BU/BG/BD/BF /BD/BF/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /C8/CA/C4 /BJ/BI /BD/BH/BJ/BH /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8/B8 /C5/BA /CA/D3 /D3/D7 /B4/C0/BX/C4/CB/B5/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG/BU /CI/C8/C0/CH /BV/BE/BI /BF/BJ /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /C6/C8 /BU/BD/BF/BF /BG/BL/BC/C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7 /CT/D8 /CP/D0/BA /B4/C5/BV/BZ/C1/B8 /BV/BT/CA/C4/B8 /BW/CD/CA/C0/B7/B5/C5/BT/CA/CC/C1/C6 /BJ/BK /C6/C8 /BU/BD/BF/BG /BF/BL/BE /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C5/BV/C6/BX/C1/C4/BX /BC/BI /C8/CA /BW/BJ/BG /BC/BD/BG/BH/BC/BK /BV/BA /C5/CR/C6/CT/CX/D0/CT/B8 /BV/BA /C5/CX/CR/CW/CP/CT/D0/CH /BT/C6/BZ /BC/BI /C5/C8/C4 /BT/BE/BD /BD/BI/BE/BH /C5/BA/CI/BA /CH /CP/D2/CV/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH/C6 /C8/CA /BW/BJ/BE /BC/BJ/BE/BC/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/BZ/BZ /BC/BH/BT /BX/C8/C2 /BT/BE/BH /BD/BC/BJ /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BT/D0/D7/D3 /BX/C8/C2 /BT/BE/BI /BD/BH/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BU/CD/BZ/BZ /BC/BH/BU /BX/C8/C2 /BT/BE/BI /BD/BH/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BW/BA/CE/BA /BU/D9/CV/CV /B4/C4/C7/C9/C5/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/C7 /C8/CA /BW/BJ/BC /BC/BL/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/C8 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C0/BT/C3/C1/C6 /BC/BC /C8/CA /BW/BI/BE /BD/BD/BG/BC/BD/BG /BV/BA/C5/BA /CB/CW/CP/CZ/CX/D2/B8 /C0/BA /CF /CP/D2/CV/C7/C4/C4/BX/CA /BL/BL /C8/CA /BW/BI/BC /BC/BL/BL/BL/BC/BI /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C2/BA/BT/BA /C7/D0/D0/CT/D6 /CT/D8 /CP/D0/BA/C7/C4/C4/BX/CA /BL/BL/BV /C8/CA /BW/BI/BC /BC/BJ/BG/BC/BE/BF /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8 /BX/BA /C7/D7/CT/D8/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BL/BL /BX/C8/C2 /BV/BD/BC /BG/BI/BL /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2/B8 /BZ/BA /CA/D9/D4/D4/CC/C7/CA/C6/C9/CE/C1/CB/CC /BK/BE /C8/CA/C4 /BG/BL /BI/BE/BG /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8 /B4/C0/BX/C4/CB/B5/BZ/C7/C4/BW/BU/BX/CA/BZ /BI/BL /C8/C4 /BF/BC/BU /BG/BF/BG /C2/BA /BZ/D3/D0/CS/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/CB/BT/BU/CA/BX /BV/D3/D0/D0/CP/CQ/BA/B5/CC/CA/C1/C8/C8/BX /BI/BK /C8/C4 /BE/BK/BU /BE/BC/BF /CC/BA/BZ/BA /CC /D6/CX/D4/D4 /CT /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5 /C3∗/BE /B4/BD/BG/BF/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE /B7/B5/CF /CT /CR/D3/D2/D7/CX/CS/CT/D6 /D8/CW/CP/D8 /D4/CW/CP/D7/CT/B9/D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /D4 /D6/D3/DA/CX/CS/CT /D1/D3 /D6/CT /D6/CT/D0/CX/CP/CQ/D0/CT /CS/CT/D8/CT/D6/D1/CX/B9/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /C3∗/BE /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB/C3∗/BE /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /C5/BT/CB/CB/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE/BH. /BI± /BD. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE/BH. /BI± /BD. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BE/BH. /BI± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BE/BH. /BI± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BG/BE/BC ± /BG /BD/BH/BK/BJ /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4/BD/BG/BF/BI ± /BH. /BH /BG/BC/BC /BD, /BE/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BF/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BD/BG/BF/BC ± /BF. /BE /BD/BH/BC/BC /BD, /BE/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BD/BG/BF/BC ± /BF. /BE /BD/BE/BC/BC /BD, /BE/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV − /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ−/D4/BD/BG/BE/BF ± /BH /BL/BF/BH /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BD/BG/BE/BK. /BC± /BG. /BI /BF/C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV /B7 /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BD/BG/BE/BF. /BK± /BG. /BI /BF/C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV − /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BD/BG/BE/BC. /BC± /BF. /BD /BD/BG/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV − /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BD/BG/BE/BH ± /BK. /BC /BE/BE/BH /BD, /BE/BU/BT/CA/C6/C0/BT/C5 /BJ/BD /BV /C0/BU/BV /B7 /C3 /B7/D4→ /C3 /BCπ /B7/D4/BD/BG/BD/BI ± /BD/BC /BE/BE/BC /BV/CA/BX/C6/C6/BX/C4/C4 /BI/BL /BW /BW/BU/BV − /BF/BA/BL /C3−/C6→ /C3 /BCπ−/C6/BD/BG/BD/BG ± /BD/BF. /BC /BI/BC /BD/C4/C1/C6/BW /BI/BL /C0/BU/BV /B7 /BL /C3 /B7/D4→ /C3 /BCπ /B7/D4/BD/BG/BE/BJ ± /BD/BE /BI/BF /BD/CB/BV/C0/CF/BX/C1/C6/BZ/BA/BA/BA /BI/BK /C0/BU/BV − /BH/BA/BH /C3−/D4→ /C3π /C6/BD/BG/BE/BF ± /BD/BD. /BC /BF/BL /BD/BU/BT/CB/CB/BT/C6/C7 /BI/BJ /C0/BU/BV − /BG/BA/BI/DF/BH/BA/BC /C3−/D4→ /C3 /BCπ−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BE/BF. /BG± /BE± /BF /BE/BG/BK/BC/BL ±/BK/BE/BC /BG/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BF/BE. /BG± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BG/BF/BE. /BG± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BG/BF/BE. /BG± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BF/BE. /BG± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG/BF/BD. /BE± /BD. /BK± /BC. /BJ /BH/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/BF/BG ± /BG± /BI /BH/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BG/BF/BF ± /BI± /BD/BC /BH/BT/CB/CC/C7/C6 /BK/BG /BU /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/BD/BG/BJ/BD ± /BD/BE /BH/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /C6/C3 /BC/CBππ/BD/BG/BE/BK ± /BF /BH/BT/CB/CC/C7/C6 /BK/BD /BV /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/BF/BG ± /BE /BH/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BD/BF /C3±/D4→ /D4/C3π/BD/BG/BG/BC ± /BD/BC /BH/BU/C7 /CF/C4/BX/CA /BJ/BJ /BW/BU/BV /BH/BA/BH /C3 /B7/CS→ /C3π /D4/D4••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BE/BK. /BH± /BF. /BL /BD/BJ/BK/BI±/BD/BE/BJ /BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3∗ /BC/C3±π∓γ/BD/BG/BE/BC ± /BJ /BF/BC/BC /C0/BX/C6/BW/CA/C1/BV/C3 /BJ/BI /BW/BU/BV /BK/BA/BE/BH /C3 /B7/C6→ /C3 /B7π /C6/BD/BG/BE/BD. /BI± /BG. /BE /BK/BC/BC /C5/BV/BV/CD/BU/BU/C1/C6 /BJ/BH /C0/BU/BV /BF/BA/BI /C3−/D4→ /C3−π /B7/D2/BD/BG/BE/BC. /BD± /BG. /BF /BJ/C4/C1/C6/BZ/C4/C1/C6 /BJ/BF /C0/BU/BV /BE/DF/BD/BF /C3 /B7/D4→ /C3 /B7π−/CG/BD/BG/BD/BL. /BD± /BF. /BJ /BD/BK/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BD/BG/BD/BI ± /BI /BI/BC/BC /BV/C7/CA/BW/CB /BJ/BD /BW/BU/BV /BL /C3 /B7/D2→ /C3 /B7π−/D4/BD/BG/BE/BD. /BD± /BE. /BI /BE/BE/BC/BC /BW /BT /CE/C1/CB /BI/BL /C0/BU/BV /BD/BE /C3 /B7/D4→ /C3 /B7π−/CG/BD/BX/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BE/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /CT/CP/CZ /D6/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7 /BA/BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CP/CS/CS/CT/CS /CQ /DD /D9/D7/BA/BG/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /D3 /D6/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BJ/BY /D6/D3/D1 /D4 /D3/D0/CT /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2/B8 /D9/D7/CX/D2/CV /DB /D3 /D6/D0/CS /C3 /B7/D4 /CS/CP/D8/CP /D7/D9/D1/D1/CP /D6/DD /D8/CP/D4 /CT/BA /C3∗/BE /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BE /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0/C3∗/BE /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BE /B4/BD/BG/BF/BC/B5 /CF/C1/BW/CC/C0/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π/BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π /BV/C0/BT/CA/BZ/BX/BW /C7/C6/C4 /CH/B8 /CF/C1/CC/C0 /BY/C1/C6/BT/C4 /CB/CC /BT /CC/BX /C3π/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BL/BK. /BH± /BE. /BJ /C7/CD/CA /BY/C1/CC /BL/BK. /BH± /BE. /BJ /C7/CD/CA /BY/C1/CC/BL/BK. /BH± /BE. /BJ /C7/CD/CA /BY/C1/CC /BL/BK. /BH± /BE. /BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BL/BK. /BH± /BE. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BL/BK. /BH± /BE. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BL/BK. /BH± /BE. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK. /BH± /BE. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BC/BL± /BE/BE /BG/BC/BC /BK, /BL/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BF/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BD/BE/BG± /BD/BE. /BK /BD/BH/BC/BC /BK, /BL/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV /B7 /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ /B7/D4/BD/BD/BF± /BD/BE. /BK /BD/BE/BC/BC /BK, /BL/BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV − /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ−/D4/BK/BH± /BD/BI /BL/BF/BH /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BL/BI. /BH± /BF. /BK /C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV /B7 /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BL/BJ. /BJ± /BG. /BC /C5/BT/CA/CC/C1/C6 /BJ/BK /CB/C8/BX/BV − /BD/BC /C3±/D4→ /C3 /BC/CBπ /D4/BL/BG. /BJ /B7/BD /BH. /BD − /BD/BE. /BH /BD/BG/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV − /BF/BA/BL/B8/BG/BA/BI /C3−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BK± /BG± /BG /BE/BG/BK/BC/BL ±/BK/BE/BC /BD/BC/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH /C6/BX/CD/CC/CA/BT/C4 /C7/C6/C4 /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BD/BI. /BH± /BF. /BI± /BD. /BJ /BD/BD/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BE/BL± /BD/BH± /BD/BH /BD/BD/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BF/BD± /BE/BG± /BE/BC /BD/BD/BT/CB/CC/C7/C6 /BK/BG /BU /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/BD/BG/BF± /BF/BG /BD/BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BK/BA/BE/BH /C3−/D4→ /C6/C3 /BC/CBππ/BL/BK± /BK /BD/BD/BT/CB/CC/C7/C6 /BK/BD /BV /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BG/BC± /BF/BC /BD/BD/BX/CC/C3/C1/C6 /BK/BC /CB/C8/BX/BV /BI /C3−/D4→ /C3 /BCπ /B7π−/D2/BL/BK± /BH /BD/BD/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BD/BF /C3±/D4→ /D4/C3π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BF. /BJ± /BL. /BE /BD/BJ/BK/BI±/BD/BE/BJ /BD/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3∗ /BC/C3±π∓γ/BD/BE/BH± /BE/BL /BF/BC/BC /BK/C0/BX/C6/BW/CA/C1/BV/C3 /BJ/BI /BW/BU/BV /BK/BA/BE/BH /C3 /B7/C6→ /C3 /B7π /C6/BD/BD/BI± /BD/BK /BK/BC/BC /C5/BV/BV/CD/BU/BU/C1/C6 /BJ/BH /C0/BU/BV /BF/BA/BI /C3−/D4→ /C3−π /B7/D2/BI/BD± /BD/BG /BD/BF/C4/C1/C6/BZ/C4/C1/C6 /BJ/BF /C0/BU/BV /BE/DF/BD/BF /C3 /B7/D4→ /C3 /B7π−/CG/BD/BD/BI. /BI /B7/BD /BC. /BF − /BD/BH. /BH /BD/BK/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BD/BG/BG± /BE/BG. /BC /BI/BC/BC /BK/BV/C7/CA/BW/CB /BJ/BD /BW/BU/BV /BL /C3 /B7/D2→ /C3 /B7π−/D4/BD/BC/BD± /BD/BC /BE/BE/BC/BC /BW /BT /CE/C1/CB /BI/BL /C0/BU/BV /BD/BE /C3 /B7/D4→ /C3 /B7π−π /B7/D4 WEIGHTED AVERAGE 109±5 (Error scaled by 1.9) ESTABROOKS 78 ASPK 4.8ETKIN 80 SPECASTON 81C LASS 1.9BAUBILLIER 82B HBCASTON 84B LASSASTON 87 LASS 0.9ASTON 88 LASS 3.6χ2 11.2 (Confidence Level = 0.011) 50 100 150 200 250/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/DB/CX/CS/D8/CW /B4/C5/CT/CE/B5/BK/BX/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BL/C6/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D4 /CT/CP/CZ /D6/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD/D9 /D7 /BA/BD/BC/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BD/BY /D6/D3/D1 /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /D3 /D6/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BD/BF/BY /D6/D3/D1 /D4 /D3/D0/CT /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2/B8 /D9/D7/CX/D2/CV /DB /D3 /D6/D0/CS /C3 /B7/D4 /CS/CP/D8/CP /D7/D9/D1/D1/CP /D6/DD /D8/CP/D4 /CT/BA /BJ/BH/BJ /BJ/BH/BJ/BJ/BH/BJ /BJ/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BE /B4/BD/BG/BF/BC/B5 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3π /B4/BG/BL. /BL± /BD. /BE/B5 /B1/A0/BE /C3∗/B4/BK/BL/BE/B5π /B4/BE/BG. /BJ± /BD. /BH/B5 /B1/A0/BF /C3∗/B4/BK/BL/BE/B5ππ /B4/BD/BF. /BG± /BE. /BE/B5 /B1/A0/BG /C3ρ /B4 /BK. /BJ± /BC. /BK/B5 /B1 /CB/BP/BD/BA/BE/A0/BH /C3ω /B4 /BE. /BL± /BC. /BK/B5 /B1/A0/BI /C3 /B7γ /B4 /BE. /BG± /BC. /BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BJ /C3η /B4 /BD. /BH /B7/BF. /BG − /BD. /BC /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BK /C3ωπ < /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BL /C3 /BCγ < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/B8 /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/B8 /CP/D2/CS /BD/BC /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BF/BD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BK/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CPχ /BE/BP /BE/BC/BA/BE /CU/D3 /D6 /BE/BG /CS/CT/CV/D6/CT/CT/D7 /D3/CU/CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /D4iδ /D4j/angbracketrightBig/BB/B4δ /D4i·δ /D4j /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D4i /B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/B9/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡ /A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6/CX /D2/D8 /CW /CX /D7/CP /D6/D6/CP /DD/D8 /D3/D7 /D9 /D1 /D8 /D3/D3 /D2 /CT /BA/DC/BE − /BL/DC/BF − /BG/BC− /BJ/BF/DC/BG − /BK /BF/BI− /BH/BE/DC/BH − /BD/BD − /BF− /BE/BI − /BJ/DC/BI − /BD− /BD− /BD− /BD /BC/DC/BJ − /BG− /BJ− /BH− /BH− /BE /BC/A0 /BC /BC /BC /BC /BC− /BD/BF /BC /DC/BD /DC/BE /DC/BF /DC/BG /DC/BH /DC/BI /DC/BJ/C5/D3 /CS/CT /CA/CP/D8/CT /B4/C5/CT/CE/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BD /C3π /BG/BL. /BD± /BD. /BK/A0/BE /C3∗/B4/BK/BL/BE/B5π /BE/BG. /BF± /BD. /BI/A0/BF /C3∗/B4/BK/BL/BE/B5ππ /BD/BF. /BE± /BE. /BE/A0/BG /C3ρ /BK. /BH± /BC. /BK /BD/BA/BE/A0/BH /C3ω /BE. /BL± /BC. /BK/A0/BI /C3 /B7γ /BC. /BE/BG± /BC. /BC/BH /BD/BA/BD/A0/BJ /C3η /BC. /BD/BH /B7/BC. /BF/BF − /BC. /BD/BC /BD/BA/BF /C3∗/BE /B4/BD/BG/BF/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3∗/BE /B4/BD/BG/BF/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3 /B7γ/parenrightbig/A0/BI /A0/parenleftbig/C3 /B7γ/parenrightbig/A0/BI /A0/parenleftbig/C3 /B7γ/parenrightbig/A0/BI /A0/parenleftbig/C3 /B7γ/parenrightbig/A0/BI/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BG/BD± /BH/BC /C7/CD/CA /BY/C1/CC /BE/BG/BD± /BH/BC /C7/CD/CA /BY/C1/CC/BE/BG/BD± /BH/BC /C7/CD/CA /BY/C1/CC /BE/BG/BD± /BH/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BE/BG/BC± /BG/BH /BE/BG/BC± /BG/BH/BE/BG/BC± /BG/BH /BE/BG/BC± /BG/BH/BV/C1/C0/BT/C6/BZ/C1/CA /BK/BE /CB/C8/BX/BV /B7 /BE/BC/BC /C3 /B7/CI→ /CI /C3 /B7π /BC/B8/CI /C3 /BC/CBπ /B7/A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BL /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BL /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BL /A0/parenleftbig/C3 /BCγ/parenrightbig/A0/BL/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BH. /BG< /BH. /BG< /BH. /BG< /BH. /BG/BL/BC /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BE /BU /C3/CC/BX/CE /C3 /B7 /BT→ /C3∗/B7 /BT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BG /BL/BC /BV/BT/CA/C4/CB/C5/C1/CC/C0 /BK/BJ /CB/C8/BX/BV /BC /BI/BC/DF /BE/BC/BC /C3 /BC/C4 /BT→/C3 /BC/CBπ /BC/BT /C3∗/BE /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BE /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BE /B4/BD/BG/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BL/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BG/BL/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BL± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BG/BK/BK± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BK± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK/BK± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BK± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK/BH± /BC. /BC/BC/BI± /BC. /BC/BE/BC /BD/BG/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BC. /BG/BL± /BC. /BC/BE /BD/BG/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /D4/C3π/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BL/BI± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BI± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BL/BI± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BI± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BG± /BC. /BC/BL /BT/CB/CC/C7/C6 /BK/BG /BU /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/BC. /BI/BE± /BC. /BD/BL /C4/BT /CD/CB/BV/C0/BX/CA /BJ/BH /C0/BU/BV /BC /BD/BC/B8/BD/BI /C3−/D4→ /C3−π /B7/D2/BC. /BH/BG± /BC. /BD/BI /BW/BX/C0/C5 /BJ/BG /BW/BU/BV /BC /BG/BA/BI /C3 /B7/C6/BC. /BG/BJ± /BC. /BC/BK /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BC. /BG/BJ± /BC. /BD/BC /BU/BT/CB/CB/BT/C6/C7 /BI/BJ /C0/BU/BV − /BC /BG/BA/BI/B8/BH/BA/BC /C3−/D4/BC. /BG/BH± /BC. /BD/BF /BU/BT/BW/C1/BX/CA /BI/BH /BV /C0/BU/BV − /BF /C3−/D4 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BJ/BC± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BC± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BC± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BC± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH± /BC. /BC/BG /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BC. /BD/BF± /BC. /BC/BJ /BU/BT/CB/CB/C7/C5/C8/C1/BX/BA/BA/BA /BI/BL /C0/BU/BV /BC /BH /C3 /B7/D4/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BG± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BG± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BD/BJ/BG± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BJ/BG± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BD/BH/BC /B7/BC. /BC/BE/BL − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BC /B7/BC. /BC/BE/BL − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH/BC /B7/BC. /BC/BE/BL − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BC /B7/BC. /BC/BE/BL − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK± /BC. /BC/BH /BT/CB/CC/C7/C6 /BK/BG /BU /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/BC. /BC/BE /B7/BC. /BD/BC − /BC. /BC/BE /BW/BX/C0/C5 /BJ/BG /BW/BU/BV /BC /BG/BA/BI /C3 /B7/C6/BC. /BD/BI± /BC. /BC/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4/BC. /BD/BG± /BC. /BD/BC /BU/BT/CB/CB/BT/C6/C7 /BI/BJ /C0/BU/BV − /BC /BG/BA/BI/B8/BH/BA/BC /C3−/D4/BC. /BD/BG± /BC. /BC/BJ /BU/BT/BW/C1/BX/CA /BI/BH /BV /C0/BU/BV − /BF /C3−/D4/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH/BC± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BF/BH/BC± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC/BC. /BF/BH/BC± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BF/BH/BC± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BC. /BF/BH/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BH/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BE/BL/BF± /BC. /BC/BF/BE± /BC. /BC/BE/BC /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BC. /BF/BK± /BC. /BC/BL /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→ /C6/C3 /BC/CBππ/BC. /BF/BL± /BC. /BC/BF /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4 WEIGHTED AVERAGE 0.354 ±0.033 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. DAUM 81C CNTR 1.4BAUBILLIER 82B HBC 0.1ASTON 87 LASS 2.6χ2 4.1 (Confidence Level = 0.126) 0.1 0.2 0.3 0.4 0.5 0.6 0.7/A0/parenleftBig/C3ρ/parenrightBig/BB/A0/parenleftBig/C3∗/B4/BK/BL/BE/B5π/parenrightBig/A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3ω/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BD/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BD/BC± /BC. /BC/BG /BC. /BD/BC± /BC. /BC/BG/BC. /BD/BC± /BC. /BC/BG /BC. /BD/BC± /BC. /BC/BG/BY/C1/BX/C4/BW /BI/BJ /C0/BU/BV − /BF/BA/BK /C3−/D4/A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI /B7/BC. /BC/BD/BG − /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BI /B7/BC. /BC/BD/BG − /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BI /B7/BC. /BC/BD/BG − /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BI /B7/BC. /BC/BD/BG − /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BJ± /BC. /BC/BG /BC. /BC/BJ± /BC. /BC/BG/BC. /BC/BJ± /BC. /BC/BG /BC. /BC/BJ± /BC. /BC/BG/BY/C1/BX/C4/BW /BI/BJ /C0/BU/BV − /BF/BA/BK /C3−/D4/A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BJ /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BC /B7/BC. /BC/BC/BI/BK − /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BF/BC /B7/BC. /BC/BC/BI/BK − /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BF/BC /B7/BC. /BC/BC/BI/BK − /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BF/BC /B7/BC. /BC/BC/BI/BK − /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC ± /BC. /BC/BC/BH/BI /BC ± /BC. /BC/BC/BH/BI/BC ± /BC. /BC/BC/BH/BI /BC ± /BC. /BC/BC/BH/BI /BD/BH/BT/CB/CC/C7/C6 /BK/BK /BU /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3−η /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BL/BH /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD /BU /C0/BU/BV /BF/BA/BL/B8/BG/BA/BI /C3−/D4 < /BC. /BC/BI/BH /BD/BI/BU/BT/CB/CB/C7/C5/C8/C1/BX/BA/BA/BA /BI/BL /C0/BU/BV /BH/BA/BC /C3 /B7/D4 < /BC. /BC/BE /BU/C1/CB/C0/C7/C8 /BI/BL /C0/BU/BV /BF/BA/BH /C3 /B7/D4/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BG± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BF/BG± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC/BC. /BD/BF/BG± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BF/BG± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC/BC. /BD/BE± /BC. /BC/BG /BC. /BD/BE± /BC. /BC/BG/BC. /BD/BE± /BC. /BC/BG /BC. /BD/BE± /BC. /BC/BG /BD/BJ/BZ/C7/C4/BW/BU/BX/CA/BZ /BJ/BI /C0/BU/BV − /BF /C3−/D4→ /D4 /C3 /BCπππ/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5ππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BE/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BE/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BE/BD± /BC. /BC/BK /BC. /BE/BD± /BC. /BC/BK/BC. /BE/BD± /BC. /BC/BK /BC. /BE/BD± /BC. /BC/BK /BD/BI, /BD/BJ/C2/C7/C6/BZ/BX/C2/BT/C6/CB /BJ/BK /C0/BU/BV − /BG /C3−/D4→ /D4 /C3 /BCπππ /BJ/BH/BK /BJ/BH/BK/BJ/BH/BK /BJ/BH/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BE /B4/BD/BG/BF/BC/B5 /B8 /C3 /B4/BD/BG/BI/BC/B5 /B8 /C3/BE /B4/BD/BH/BK/BC/B5 /A0/parenleftbig/C3ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C3ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C3ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C3ωπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BE< /BC. /BJ/BE< /BC. /BJ/BE< /BC. /BJ/BE/BL/BH /BC 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/BJ/BK /C6/C8 /BU/BD/BF/BG /BF/BL/BE /BT/BA/BW/BA /C5/CP /D6/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B5/BU/C7 /CF/C4/BX/CA /BJ/BJ /C6/C8 /BU/BD/BE/BI /BF/BD /C5/BA/BZ/BA /BU/D3 /DB/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C7 /CG/BY/B5/BZ/C7/C4/BW/BU/BX/CA/BZ /BJ/BI /C4/C6/BV /BD/BJ /BE/BH/BF /C2/BA /BZ/D3/D0/CS/CQ /CT/D6/CV /B4/C0/BT/C1/BY/B5/C0/BX/C6/BW/CA/C1/BV/C3 /BJ/BI /C6/C8 /BU/BD/BD/BE /BD/BK/BL /C3/BA /C0/CT/D2/CS/D6/CX/CR/CZ/DC /CT/D8 /CP/D0/BA /B4/C5/C7/C6/CB/B8 /CB/BT /BV/C4/B8 /C8 /BT/CA/C1/CB/B7/B5/C4/BT /CD/CB/BV/C0/BX/CA /BJ/BH /C6/C8 /BU/BK/BI /BD/BK/BL /C8 /BA /C4/CP/D9/D7/CR/CW/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BU/BV/C4 /CE /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/C5/BV/BV/CD/BU/BU/C1/C6 /BJ/BH /C6/C8 /BU/BK/BI /BD/BF /C6/BA/BT/BA /C5/CR/BV/D9/CQ/CQ/CX/D2/B8 /C4/BA /C4/DD /D3/D2/D7 /B4/C7 /CG/BY/B5/BW/BX/C0/C5 /BJ/BG /C6/C8 /BU/BJ/BH /BG/BJ /BZ/BA /BW/CT/CW/D1 /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /BU/CA/CD/CG/B8 /C5/C7/C6/CB/B8 /BV/BX/CA/C6/B5/C4/C1/C6/BZ/C4/C1/C6 /BJ/BF /C6/C8 /BU/BH/BH /BG/BC/BK /BW/BA /C4/CX/D2/CV/D0/CX/D2 /B4/BV/BX/CA/C6/B5/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BD/BU /C8/CA /BW/BG /BE/BH/BK/BF /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE/B8 /CA/BA/C4/BA /BX/CX/D7/D2/CT/D6/B8 /C2/BA/BU/BA /C3/CX/D2/D7/D3/D2 /B4/BU/C6/C4/B5/BU/BT/CA/C6/C0/BT/C5 /BJ/BD/BV /C6/C8 /BU/BE/BK /BD/BJ/BD /C3/BA/CF/BA/C2/BA /BU/CP /D6/D2/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BZ/C4/BT/CB/B5/BV/C7/CA/BW/CB /BJ/BD /C8/CA /BW/BG /BD/BL/BJ/BG /BW/BA /BV/D3 /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B8 /CD/BV/BW/B8 /C1/CD/C8/CD/B5/BU/BT/CB/CB/C7/C5/C8/C1/BX/BA/BA/BA /BI/BL /C6/C8 /BU/BD/BF /BD/BK/BL /BZ/BA /BU/CP/D7/D7/D3/D1/D4/CX/CT/D6/D6/CT /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/CA/CD/CG/B5 /C2/C8/BU/C1/CB/C0/C7/C8 /BI/BL /C6/C8 /BU/BL /BG/BC/BF /C2/BA/C5/BA /BU/CX/D7/CW/D3/D4 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B5/BV/CA/BX/C6/C6/BX/C4/C4 /BI/BL/BW /C8/CA/C4 /BE/BE /BG/BK/BJ /BW/BA/C2/BA /BV/D6/CT/D2/D2/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BW /BT /CE/C1/CB /BI/BL /C8/CA/C4 /BE/BF /BD/BC/BJ/BD /C8 /BA/C2/BA /BW/CP/DA/CX/D7 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C4/C1/C6/BW /BI/BL /C6/C8 /BU/BD/BG /BD /CE/BA/BZ/BA /C4/CX/D2/CS /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C2/C8/CB/BV/C0/CF/BX/C1/C6/BZ/BA/BA/BA /BI/BK /C8/CA /BD/BI/BI /BD/BF/BD/BJ /BY/BA /CB/CR/CW/DB /CT/CX/D2/CV/D6/D9/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C6/CF/BX/CB/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /BY/BA/C4/BA /CB/CR/CW/DB /CT/CX/D2/CV/D6/D9/CQ /CT/D6 /B4/C6/CF/BX/CB/B8 /C6/CF/BX/CB/B5/BU/BT/CB/CB/BT/C6/C7 /BI/BJ /C8/CA/C4 /BD/BL /BL/BI/BK /BW/BA /BU/CP/D7/D7/CP/D2/D3 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/BY/C1/BX/C4/BW /BI/BJ /C8/C4 /BE/BG/BU /BI/BF/BK /C2/BA/C0/BA /BY/CX/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CD/BV/CB/BW/B5/BU/BT/BW/C1/BX/CA /BI/BH/BV /C8/C4 /BD/BL /BI/BD/BE /C2/BA /BU/CP/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /CB/BT /BV/C4/B8 /BT/C5/CB/CC/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/C7 /C8/CA /BW/BJ/BC /BC/BL/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/C8 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BD/BU /BX/C8/C2 /BV/BE/BE /BG/BL/BF /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2/BU/BT/CA/BU/BX/CA/C1/CB /BL/BK/BX /C8/C4 /BU/BG/BF/BI /BE/BC/BG /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BT /CC/C3/C1/C6/CB/C7/C6 /BK/BI /CI/C8/C0/CH /BV/BF/BC /BH/BE/BD /C5/BA /BT /D8/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C7/C6/C6/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BE/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C0/CD/C6/BZ /BI/BH /C8/CA/C4 /BD/BH /BF/BE/BH /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BY /C7/BV/BT/CA/BW/C1 /BI/BH /C8/C4 /BD/BI /BF/BH/BD /CB/BA /BY /D3/CR /CP /D6/CS/CX /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /CB/BT /BV/C4/B5/C0/BT /C9/CD/BX /BI/BH /C8/C4 /BD/BG /BF/BF/BK /C6/BA /C0/CP/D5/D9/CT /CT/D8 /CP/D0/BA/C0/BT/CA/BW /CH /BI/BH /C8/CA/C4 /BD/BG /BG/BC/BD /C4/BA/C5/BA /C0/CP /D6/CS/DD /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C3 /B4/BD/BG/BI/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /C3ππ /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3 /B4/BD/BG/BI/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BG/BI/BC/B5 /C5/BT/CB/CB/C3 /B4/BD/BG/BI/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BG/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BG/BI/BC /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 ∼ /BD/BG/BC/BC /BD/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /C3 /B7/BEπ /D4/BD/BV/D3/D9/D4/D0/CT/CS /D1/CP/CX/D2/D0/DD /D8/D3 /C3/CU/BC /B4/BD/BF/BJ/BC/B5 /BA /BW/CT/CR/CP /DD /CX/D2/D8/D3 /C3∗/B4/BK/BL/BE/B5 π /D7/CT/CT/D2/BA /C3 /B4/BD/BG/BI/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BG/BI/BC/B5 /CF/C1/BW/CC/C0/C3 /B4/BD/BG/BI/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BG/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BI/BC /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 ∼ /BE/BH/BC /BE/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BU /BT/CB/C8/C3 ± /BD/BF /C3±/D4→ /C3 /B7/BEπ /D4/BE/BV/D3/D9/D4/D0/CT/CS /D1/CP/CX/D2/D0/DD /D8/D3 /C3/CU/BC /B4/BD/BF/BJ/BC/B5 /BA /BW/CT/CR/CP /DD /CX/D2/D8/D3 /C3∗/B4/BK/BL/BE/B5 π /D7/CT/CT/D2/BA /C3 /B4/BD/BG/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /B4/BD/BG/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3 /B4/BD/BG/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B4/BD/BG/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2/A0/BE /C3ρ /D7/CT/CT/D2/A0/BF /C3∗/BC /B4/BD/BG/BF/BC/B5 π /D7/CT/CT/D2 /C3 /B4/BD/BG/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3 /B4/BD/BG/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C3 /B4/BD/BG/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C3 /B4/BD/BG/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BC/BL /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BF/BG /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BF /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 π/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BD/BJ /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4 /C3 /B4/BD/BG/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BG/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /B4/BD/BG/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BG/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI/BU /C8/CA/C4 /BF/BI /BD/BE/BF/BL /BZ/BA/CF/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC /BT/C6/C1/C5/C7/CC/C7 /BK/BE /C8/C4 /BD/BD/BI/BU /BD/BL/BK /C5/BA /CC /CP/D2/CX/D1/D3/D8/D3 /B4/BU/C1/BX/C4/B5/CE/BX/CA/BZ/BX/BX/CB/CC /BJ/BL /C6/C8 /BU/BD/BH/BK /BE/BI/BH /C2/BA/CB/BA/C5/BA /CE /CT/D6/CV/CT/CT/D7/D8 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BT/C5/CB/CC/B8 /BV/BX/CA/C6/B7/B5 /C3/BE /B4/BD/BH/BK/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−π /B7π−/D7/DD/D7/D8/CT/D1/BA /C6/CT/CT/CS/D7 /CR/D3/D2/B9/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3/BE /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB/C3/BE /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BH/BK/BC /C7/CC/CC/BX/CA /BJ/BL− /BD/BC/B8/BD/BG/B8/BD/BI /C3−/D4 /C3/BE /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0/C3/BE /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BD/BC /C7/CC/CC/BX/CA /BJ/BL− /BD/BC/B8/BD/BG/B8/BD/BI /C3−/D4 /C3/BE /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BE /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2/A0/BE /C3∗/BE /B4/BD/BG/BF/BC/B5 π /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /C3/BE /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3/BE /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/C7/CC/CC/BX/CA /BJ/BL /C0/BU/BV − /BD/BC/B8/BD/BG/B8/BD/BI /C3−/D4/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/C7/CC/CC/BX/CA /BJ/BL /C0/BU/BV − /BD/BC/B8/BD/BG/B8/BD/BI /C3−/D4 /C3/BE /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BE /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C7/CC/CC/BX/CA /BJ/BL /C6/C8 /BU/BD/BG/BJ /BD /BZ/BA /C7/D8/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B8 /C4/C7/C1/BV/B7/B5 /C2/C8 /BJ/BH/BL /BJ/BH/BL/BJ/BH/BL /BJ/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /B4/BD/BI/BF/BC/B5 /B8 /C3/BD /B4/BD/BI/BH/BC/B5 /B8 /C3∗/B4/BD/BI/BK/BC/B5 /C3 /B4/BD/BI/BF/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BR /BR/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB /CT /CT /D2/CP /D7/CP/D2 /CP /D6/D6/D3 /DB /D4 /CT/CP/CZ/B8 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2/B8/CX/D2 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D3/CU /D8/CW/CT /C3 /BC/CBπ /B7π−/D7/DD/D7/D8/CT/D1 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2π−/D4/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CP/D8 /CW/CX/CV/CW /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D6/CP/D2/D7/CU/CT/D6/D7/BA /C3 /B4/BD/BI/BF/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BI/BF/BC/B5 /C5/BT/CB/CB/C3 /B4/BD/BI/BF/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BI/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BE/BL± /BJ /BD/BI/BE/BL± /BJ/BD/BI/BE/BL± /BJ /BD/BI/BE/BL± /BJ ∼ /BJ/BH /C3/BT/CA/C6/BT /CD/C3/C0/C7 /CE /BL/BK /BU/BV /BD/BI. /BCπ−/D4→/B4 /C3 /BC/CBπ /B7π−/B5/CG /B7π−/CG /BC /C3 /B4/BD/BI/BF/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BI/BF/BC/B5 /CF/C1/BW/CC/C0/C3 /B4/BD/BI/BF/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BI/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI /B7/BD /BL − /BD/BI /BD/BI /B7/BD /BL − /BD/BI /BD/BI /B7/BD /BL − /BD/BI /BD/BI /B7/BD /BL − /BD/BI∼ /BJ/BH /BD/C3/BT/CA/C6/BT /CD/C3/C0/C7 /CE /BL/BK /BU/BV /BD/BI. /BCπ−/D4→/B4 /C3 /BC/CBπ /B7π−/B5/CG /B7π−/CG /BC/BD/BV/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /D3/CU /BD/BG ± /BD /C5/CT/CE/BA /C3 /B4/BD/BI/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /B4/BD/BI/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3 /B4/BD/BI/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B4/BD/BI/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C3 /BC/CBπ /B7π− /C3 /B4/BD/BI/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BI/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /B4/BD/BI/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BI/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BT/CA/C6/BT /CD/C3/C0/C7 /CE/BL /BK /C8 /BT/C6 /BI/BD /BE/BC/BF /CE/BA/C5/BA /C3/CP /D6/D2/CP/D9/CZ/CW/D3/DA/B8 /BV/BA /BV/D3 /CR/CP/B8 /CE/BA/C1/BA /C5/D3 /D6/D3/DE/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BD /BE/BH/BE/BA /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C3/BT/CA/C6/BT /CD/C3/C0/C7 /CE/BC /BC /C8 /BT/C6 /BI/BF /BH/BK/BK /CE/BA/C5/BA /C3/CP /D6/D2/CP/D9/CZ/CW/D3/DA/B8 /BV/BA /BV/D3 /CR/CP/B8 /CE/BA/C1/BA /C5/D3 /D6/D3/DE/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BF /BI/BH/BE/BA /C3/BD /B4/BD/BI/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /CR/D3/D2/D8/CP/CX/D2/D7 /DA/CP /D6/CX/D3/D9/D7 /D4 /CT/CP/CZ/D7 /CX/D2 /D7/D8/D6/CP/D2/CV/CT /D1/CT/D7/D3/D2 /D7/DD/D7/D8/CT/D1/D7 /B4 /C3 /B7φ /B8/C3ππ /B5/D6 /CT /D4 /D3 /D6/D8/CT/CS /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D2 /D8/CW/CT /BD/BI/BC/BC/DF /BD/BL/BC/BC /D1/CP/D7/D7 /D6/CT/B9/CV/CX/D3/D2/BA /C3/BD /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CB /C3/BD /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CB/C3/BD /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CB /C3/BD /B4/BD/BI/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BI/BH/BC± /BH/BC /BD/BI/BH/BC± /BH/BC/BD/BI/BH/BC± /BH/BC /BD/BI/BH/BC± /BH/BC/BY/CA/BT/C5/BX /BK/BI /C7/C5/BX/BZ /B7 /BD/BF /C3 /B7/D4→φ /C3 /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BK/BG/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /BF /C3/D4 ∼ /BD/BK/BC/BC /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 /C3/BD /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0/C3/BD /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0 /C3/BD /B4/BD/BI/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC± /BH/BC /BD/BH/BC± /BH/BC/BD/BH/BC± /BH/BC /BD/BH/BC± /BH/BC/BY/CA/BT/C5/BX /BK/BI /C7/C5/BX/BZ /B7 /BD/BF /C3 /B7/D4→φ /C3 /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BH/BC /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4 /C3/BD /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BD /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BD /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BD /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /A0/BD /C3ππ/A0/BE /C3φ /C3/BD /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BD /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BD /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY/CA/BT/C5/BX /BK/BI /C6/C8 /BU/BE/BJ/BI /BI/BI/BJ /BW/BA /BY /D6/CP/D1/CT /CT/D8 /CP/D0/BA /B4/BZ/C4/BT/CB/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C6/C8 /BU/BE/BE/BD /BD /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5 /C3∗/B4/BD/BI/BK/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD−/B5 /C3∗/B4/BD/BI/BK/BC/B5 /C5/BT/CB/CB /C3∗/B4/BD/BI/BK/BC/B5 /C5/BT/CB/CB/C3∗/B4/BD/BI/BK/BC/B5 /C5/BT/CB/CB /C3∗/B4/BD/BI/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BD/BJ± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BD/BJ± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ/BD/BJ± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BD/BJ± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BD/BI/BJ/BJ± /BD/BC± /BF/BE /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BJ/BF/BH± /BD/BC± /BE/BC /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BJ/BK± /BI/BG /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BK/BC/BC± /BJ/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2 ∼ /BD/BI/BH/BC /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BC /BD/BF /C3±/D4→ /C3±π±/D2 /C3∗/B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0/C3∗/B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/B4/BD/BI/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF/BE/BE± /BD/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BE/BE± /BD/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BE/BE± /BD/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BE/BE± /BD/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BG/BA/BE/BA/BE/BC/BH± /BD/BI± /BF/BG /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BG/BE/BF± /BD/BK± /BF/BC /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BH/BG± /BE/BJ/BC /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BJ/BC± /BF/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/D2/BE/BH/BC /D8/D3 /BF/BC/BC /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BC /BD/BF /C3±/D4→ /C3±π±/D2 /C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3π /B4/BF/BK. /BJ± /BE. /BH/B5 /B1/A0/BE /C3ρ /B4/BF/BD. /BG /B7/BG. /BJ − /BE. /BD /B5/B1/A0/BF /C3∗/B4/BK/BL/BE/B5π /B4/BE/BL. /BL /B7/BE. /BE − /BG. /BJ /B5/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BE/BA/BL /CU/D3 /D6 /BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BF/BI/DC/BF − /BF/BL− /BJ/BE /DC/BD /DC/BE /C3∗/B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK/BJ± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BK/BJ± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BK/BJ± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BK/BJ± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BK/BK± /BC. /BC/BD/BG± /BC. /BC/BE/BE /BC. /BF/BK/BK± /BC. /BC/BD/BG± /BC. /BC/BE/BE/BC. /BF/BK/BK± /BC. /BC/BD/BG± /BC. /BC/BE/BE /BC. /BF/BK/BK± /BC. /BC/BD/BG± /BC. /BC/BE/BE/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C3π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BC /B7/BC. /BE/BF − /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BD. /BF/BC /B7/BC. /BE/BF − /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BD. /BF/BC /B7/BC. /BE/BF − /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BD. /BF/BC /B7/BC. /BE/BF − /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BE. /BK± /BD. /BD /BE. /BK± /BD. /BD/BE. /BK± /BD. /BD /BE. /BK± /BD. /BD/BT/CB/CC/C7/C6 /BK/BG /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BD /B7/BC. /BD/BG − /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BC. /BK/BD /B7/BC. /BD/BG − /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BC. /BK/BD /B7/BC. /BD/BG − /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BC. /BK/BD /B7/BC. /BD/BG − /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BD. /BE± /BC. /BG /BD. /BE± /BC. /BG/BD. /BE± /BC. /BG /BD. /BE± /BC. /BG/BT/CB/CC/C7/C6 /BK/BG /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BH /B7/BC. /BE/BJ − /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD. /BC/BH /B7/BC. /BE/BJ − /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BD. /BC/BH /B7/BC. /BE/BJ − /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD. /BC/BH /B7/BC. /BE/BJ − /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BC. /BL/BJ± /BC. /BC/BL /B7/BC. /BF/BC − /BC. /BD/BC /BC. /BL/BJ± /BC. /BC/BL /B7/BC. /BF/BC − /BC. /BD/BC /BC. /BL/BJ± /BC. /BC/BL /B7/BC. /BF/BC − /BC. /BD/BC /BC. /BL/BJ± /BC. /BC/BL /B7/BC. /BF/BC − /BC. /BD/BC /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 /C3∗/B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/CA/BW /BK/BL /CB/C4/BT /BV/B9/BF/BF/BE /C8 /BA/BY/BA /BU/CX/D6/CS /B4/CB/C4/BT /BV/B5/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BJ /C6/C8 /BU/BE/BL/BE /BI/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BG /C8/C4 /BD/BG/BL/BU /BE/BH/BK /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /C7/CC/CC /BT/B5 /C2/C8/BX/CC/C3/C1/C6 /BK/BC /C8/CA /BW/BE/BE /BG/BE /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C2/C8/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /C6/C8 /BU/BD/BF/BF /BG/BL/BC /C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7 /CT/D8 /CP/D0/BA /B4/C5/BV/BZ/C1/B8 /BV/BT/CA/C4/B8 /BW/CD/CA/C0/B7/B5 /C2/C8 /BJ/BI/BC /BJ/BI/BC/BJ/BI/BC /BJ/BI/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/B4/BD/BI/BK/BC/B5 /B8 /C3/BE /B4/BD/BJ/BJ/BC/B5 /B8 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BU/BX/CA/CC /BC/BH /C5/C8/C4 /BT/BE/BC /BD/BK/BK/BJ /BW/BA /BX/CQ /CT/D6/D8/B8 /CA/BA/C6/BA /BY /CP/D9/D7/D8/D3/DA/B8 /CE/BA/C7/BA /BZ/CP/D0/CZ/CX/D2/C4/C1 /BC/BH/BX /C5/C8/C4 /BT/BE/BC /BE/BG/BL/BJ /BW/BA/B9/C5/BA /C4/CX /CT/D8 /CP/D0/BA /C3/BE /B4/BD/BJ/BJ/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE−/B5/CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B8 /C8/BW/BZ /BC/BG/BA /C3/BE /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB/C3/BE /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BJ/BF± /BK /BD/BJ/BJ/BF± /BK/BD/BJ/BJ/BF± /BK /BD/BJ/BJ/BF± /BK /BD/BT/CB/CC/C7/C6 /BL/BF /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−ω /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BG/BF± /BD/BH /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BK/BD/BC± /BE/BC /BY/CA/BT/C5/BX /BK/BI /C7/C5/BX/BZ /B7 /BD/BF /C3 /B7/D4→φ /C3 /B7/D4 ∼ /BD/BJ/BF/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /BF /C3/D4 ∼ /BD/BJ/BK/BC /BE/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4/BD/BJ/BD/BC± /BD/BH /BI/BC /BV/C0/CD/C6/BZ /BJ/BG /C0/BU/BV − /BJ/BA/BF /C3−/D4→ /C3−ω /D4/BD/BJ/BI/BJ± /BI /BU/C4/C1/BX/BW/BX/C6 /BJ/BE /C5/C5/CB − /BD/BD/DF/BD/BI /C3−/D4/BD/BJ/BF/BC± /BE/BC /BF/BC/BI /BF/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BD/BJ/BI/BH± /BG/BC /BG/BV/C7/C4/C4/BX/CH /BJ/BD /C0/BU/BV /B7 /BD/BC /C3 /B7/D4→ /C3 /BEπ /C6/BD/BJ/BG/BC /BW/BX/C6/BX/BZ/CA/C1 /BJ/BD /BW/BU/BV − /BD/BE/BA/BI /C3−/CS→ /C3 /BEπ /CS/BD/BJ/BG/BH± /BE/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BV /C0/BU/BV − /BG/BA/BI /C3−/D4/BD/BJ/BK/BC± /BD/BH /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BV /C0/BU/BV − /BD/BC/BA/BD /C3−/D4/BD/BJ/BI/BC± /BD/BH /C4/CD/BW/C4/BT/C5 /BJ/BC /C0/BU/BV − /BD/BE/BA/BI /C3−/D4/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−ω /D7/DD/D7/D8/CT/D1/BA/BE/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−/BEπ /D7/DD/D7/D8/CT/D1/BA/BF/C8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CR/D3/D2/CY/D9/D2/CR/D8/CX/D3/D2 /DB/CX/D8/CW /CT/DC/CR/CX/D8/CT/CS /CS/CT/D9/D8/CT/D6/D3/D2/BA/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/CS/CS/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D7/D4 /D6/CT/CP/CS /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /AC/D8/D7/BA /C3/BE /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/C3/BE /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BI± /BD/BG /BD/BK/BI± /BD/BG/BD/BK/BI± /BD/BG /BD/BK/BI± /BD/BG /BH/BT/CB/CC/C7/C6 /BL/BF /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−ω /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BJ± /BJ/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BG/BC± /BG/BC /BY/CA/BT/C5/BX /BK/BI /C7/C5/BX/BZ /B7 /BD/BF /C3 /B7/D4→φ /C3 /B7/D4 ∼ /BE/BE/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /BF /C3/D4 ∼ /BE/BD/BC /BI/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA − /BI/BF /C3−/D4→ /C3−/BEπ /D4/BD/BD/BC± /BH/BC /BI/BC /BV/C0/CD/C6/BZ /BJ/BG /C0/BU/BV − /BJ/BA/BF /C3−/D4→ /C3−ω /D4/BD/BC/BC± /BE/BI /BU/C4/C1/BX/BW/BX/C6 /BJ/BE /C5/C5/CB − /BD/BD/DF/BD/BI /C3−/D4/BE/BD/BC± /BF/BC /BF/BC/BI /BJ/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS/BL/BC± /BJ/BC /BK/BV/C7/C4/C4/BX/CH /BJ/BD /C0/BU/BV /B7 /BD/BC /C3 /B7/D4→ /C3 /BEπ /C6/BD/BF/BC /BW/BX/C6/BX/BZ/CA/C1 /BJ/BD /BW/BU/BV − /BD/BE/BA/BI /C3−/CS→ /C3 /BEπ /CS/BD/BC/BC± /BH/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BV /C0/BU/BV − /BG/BA/BI /C3−/D4/BD/BF/BK± /BG/BC /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BV /C0/BU/BV − /BD/BC/BA/BD /C3−/D4/BH/BC /B7/BG /BC − /BE/BC /C4/CD/BW/C4/BT/C5 /BJ/BC /C0/BU/BV − /BD/BE/BA/BI /C3−/D4/BH/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−ω /D7/DD/D7/D8/CT/D1/BA/BI/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−/BEπ /D7/DD/D7/D8/CT/D1/BA/BJ/C8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CR/D3/D2/CY/D9/D2/CR/D8/CX/D3/D2 /DB/CX/D8/CW /CT/DC/CR/CX/D8/CT/CS /CS/CT/D9/D8/CT/D6/D3/D2/BA/BK/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/CS/CS/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D7/D4 /D6/CT/CP/CS /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /AC/D8/D7/BA /C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3ππ/A0/BE /C3∗/BE /B4/BD/BG/BF/BC/B5 π /CS/D3/D1/CX/D2/CP/D2/D8/A0/BF /C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2/A0/BG /C3/CU/BE /B4/BD/BE/BJ/BC/B5 /D7/CT/CT/D2/A0/BH /C3/CU/BC /B4/BL/BK/BC/B5/A0/BI /C3φ /D7/CT/CT/D2/A0/BJ /C3ω /D7/CT/CT/D2 /C3/BE /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3/BE /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 → /C3π /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BC/BF /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4 ∼ /BD. /BC /BL/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE /BU /BW/BU/BV /B7 /BD/BE /C3 /B7/CS < /BD. /BC /BV/C7/C4/C4/BX/CH /BJ/BD /C0/BU/BV /BD/BC /C3 /B7/D4/BC. /BE± /BC. /BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BV /C0/BU/BV − /BG/BA/BI /C3−/D4 < /BD. /BC /BU/BT/CA/CC/CB/BV/C0 /BJ/BC /BV /C0/BU/BV − /BD/BC/BA/BD /C3−/D4/BD. /BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BL /C0/BU/BV /B7 /BD/BE/BA/BC /C3 /B7/D4/BL/C8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CR/D3/D2/CY/D9/D2/CR/D8/CX/D3/D2 /DB/CX/D8/CW /CT/DC/CR/CX/D8/CT/CS /CS/CT/D9/D8/CT/D6/D3/D2/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BE/BF /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BJ/BG /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/A0/parenleftbig/C3/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C3/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C3/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/A0/parenleftbig/C3φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C3φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C3φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C3φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /C3−φ /C6/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/C7/CC/CC/BX/CA /BK/BD /C0/BU/BV ± /BK/BA/BE/BH/B8/BD/BC/B8/BD/BI /C3±/D4/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BV/C0/CD/C6/BZ /BJ/BG /C0/BU/BV − /BJ/BA/BF /C3−/D4→ /C3−ω /D4 /C3/BE /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BE /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BC/BG /C8/C4 /BU/BH/BL/BE /BD /CB/BA /BX/CX/CS/CT/D0/D1/CP/D2 /CT/D8 /CP/D0/BA/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA /CC/CX/CZ/CW/D3/D1/CX/D6/D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BK/BI/BC/BA/BT/CB/CC/C7/C6 /BL/BF /C8/C4 /BU/BF/BC/BK /BD/BK/BI /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BY/CA/BT/C5/BX /BK/BI /C6/C8 /BU/BE/BJ/BI /BI/BI/BJ /BW/BA /BY /D6/CP/D1/CT /CT/D8 /CP/D0/BA /B4/BZ/C4/BT/CB/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C6/C8 /BU/BE/BE/BD /BD /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5/C7/CC/CC/BX/CA /BK/BD /C6/C8 /BU/BD/BK/BD /BD /BZ/BA /C7/D8/D8/CT/D6 /B4/BT/BT /BV/C0/BF/B8 /BU/BX/CA/C4/B8 /C4/C7/C1/BV/B8 /CE/C1/BX/C6/B8 /BU/C1/CA/C5/B7/B5/BV/C0/CD/C6/BZ /BJ/BG /C8/C4 /BH/BD/BU /BG/BD/BF /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BU/C4/C1/BX/BW/BX/C6 /BJ/BE /C8/C4 /BF/BL/BU /BI/BI/BK /C0/BA/CA/BA /BU/D0/CX/CT/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /C6/BX/BT/CB/B5/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BE/BU /C8/CA /BW/BH /BH/BC/BH /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BV/C7/C4/C4/BX/CH /BJ/BD /C6/C8 /BU/BE/BI /BJ/BD /BW/BA/BV/BA /BV/D3/D0/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BZ/C4/BT/CB/B5/BW/BX/C6/BX/BZ/CA/C1 /BJ/BD /C6/C8 /BU/BE/BK /BD/BF /BW/BA /BW/CT/D2/CT/CV/D6/CX /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B5 /C2/C8/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC/BV /C8/CA/C4 /BE/BH /BH/BG /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BU/BT/CA/CC/CB/BV/C0 /BJ/BC/BV /C8/C4 /BF/BF/BU /BD/BK/BI /C2/BA /BU/CP /D6/D8/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B7/B5/C4/CD/BW/C4/BT/C5 /BJ/BC /C8/CA /BW/BE /BD/BE/BF/BG /CC/BA /C4/D9/CS/D0/CP/D1/B8 /C2/BA /CB/CP/D2/CS/DB /CT/CX/D7/D7/B8 /BT/BA/C2/BA /CB/D0/CP/D9/CV/CW/D8/CT/D6 /B4/CH /BT/C4/BX/B5/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BL /C8/CA/C4 /BE/BE /BD/BE/BC/BJ /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/BX/CA/C4/C1/C6/BZ/C0/C1/BX/CA/C1 /BI/BJ /C8/CA/C4 /BD/BK /BD/BC/BK/BJ /C2/BA/BV/BA /BU/CT/D6/D0/CX/D2/CV/CW/CX/CT/D6/CX /CT/D8 /CP/D0/BA /B4/CA/C7/BV/C0/B5 /C1/BV/BT/CA/C5/C7/C6/CH /BI/BJ /C8/CA/C4 /BD/BK /BI/BD/BH /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /B8 /CC/BA /C0/CT/D2/CS/D6/CX/CR/CZ/D7/B8 /CA/BA/C4/BA /C4/CP/D2/CS/CT/D6 /B4/CD/BV/CB/BW/B5/C2/C7/BU/BX/CB /BI/BJ /C8/C4 /BE/BI/BU /BG/BL /C5/BA /C2/D3/CQ /CT/D7 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BU/CA/CD/CG/B5/BU/BT/CA/CC/CB/BV/C0 /BI/BI /C8/C4 /BE/BE /BF/BH/BJ /C2/BA /BU/CP /D6/D8/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B7/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BF−/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C5/BT/CB/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C5/BT/CB/CB/C3∗/BF /B4/BD/BJ/BK/BC/B5 /C5/BT/CB/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BJ/BI± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BJ/BI± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ/BJ/BI± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BJ/BJ/BI± /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BJ/BK/BD± /BK± /BG /BD/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→/C3−π /B7/D2/BD/BJ/BG/BC± /BD/BG± /BD/BH /BD/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BJ/BJ/BL± /BD/BD /BE/BU/BT/C4/BW/C1 /BJ/BI /CB/C8/BX/BV /B7 /BD/BC /C3 /B7/D4→ /C3 /BCπ /B7/D4/BD/BJ/BJ/BI± /BE/BI /BF/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BW /BT/CB/C8/C3 /BC /BD/BF /C3±/D4→/C3±π∓/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BE/BC± /BD/BC± /BD/BH /BI/BD/BD/BD /BG/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BJ/BG/BL± /BD/BC /BT/CB/CC/C7/C6 /BK/BK /BU /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3−η /D4/BD/BJ/BK/BC± /BL /BF/BC/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4/BD/BJ/BL/BC± /BD/BH /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→/C3 /BC/CB /BEπ /C6/BD/BJ/BK/BG± /BL /BE/BC/BI/BC /BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ±/D4/BD/BJ/BK/BI± /BD/BH /BH/BT/CB/CC/C7/C6 /BK/BD /BW /C4/BT/CB/CB /BC /BD/BD /C3−/D4→/C3−π /B7/D2/BD/BJ/BI/BE± /BL /BD/BL/BC /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BD/BK/BH/BC± /BH/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/BD/BK/BD/BE± /BE/BK /BU/BX/CD/CB/BV/C0 /BJ/BK /C7/C5/BX/BZ /BD/BC /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BJ/BK/BI± /BK /BV/C0/CD/C6/BZ /BJ/BK /C5/C8/CB /BC /BI /C3−/D4→ /C3−π /B7/D2/BD/BY /D6/D3/D1 /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /CH /BE/BI /D1/D3/D1/CT/D2/D8/BA /C2 /C8/BP/BF−/CU/D3/D9/D2/CS/BA/BF/BV/D3/D2/AC/D6/D1/CT/CS /CQ /DD /D4/CW/CP/D7/CT /D7/CW/CX/CU/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK/B8 /DD/CX/CT/D0/CS/D7 /C2 /C8/BP/BF−/BA/BG/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CH /BC/BI /D1/D3/D1/CT/D2/D8/BA /BJ/BI/BD /BJ/BI/BD/BJ/BI/BD /BJ/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BF /B4/BD/BJ/BK/BC/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CF/C1/BW/CC/C0/C3∗/BF /B4/BD/BJ/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BL± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BL± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BL± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BL± /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BC/BF± /BF/BC± /BK /BI/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→/C3−π /B7/D2/BD/BJ/BD± /BG/BE± /BE/BC /BI/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/BD/BF/BH± /BE/BE /BJ/BU/BT/C4/BW/C1 /BJ/BI /CB/C8/BX/BV /B7 /BD/BC /C3 /B7/D4→ /C3 /BCπ /B7/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BJ± /BF/BD± /BE/BC /BI/BD/BD/BD /BK/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BD/BL/BF /B7/BH /BD − /BF/BJ /BT/CB/CC/C7/C6 /BK/BK /BU /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3−η /D4/BL/BL± /BF/BC /BF/BC/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /BU /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /C3 /BCπ−/D4 ∼ /BD/BF/BC /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /BU /C0/BU/BV /BC /BK/BA/BE/BH /C3−/D4→/C3 /BC/CB /BEπ /C6/BD/BL/BD± /BE/BG /BE/BC/BI/BC /BV/C4/BX/C4/BT/C6/BW /BK/BE /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /C3 /BC/CBπ±/D4/BE/BE/BH± /BI/BC /BL/BT/CB/CC/C7/C6 /BK/BD /BW /C4/BT/CB/CB /BC /BD/BD /C3−/D4→/C3−π /B7/D2 ∼ /BK/BC /BD/BL/BC /CC/C7 /BT/BY/BY /BK/BD /C0/BU/BV − /BI/BA/BH /C3−/D4→ /C3 /BCπ−/D4/BE/BG/BC± /BH/BC /BX/CC/C3/C1/C6 /BK/BC /C5/C8/CB /BC /BI /C3−/D4→ /C3 /BCπ /B7π−/BD/BK/BD± /BG/BG /BD/BC/BU/BX/CD/CB/BV/C0 /BJ/BK /C7/C5/BX/BZ /BD/BC /C3−/D4→ /C3 /BCπ /B7π−/D2/BL/BI± /BF/BD /BV/C0/CD/C6/BZ /BJ/BK /C5/C8/CB /BC /BI /C3−/D4→ /C3−π /B7/D2/BE/BJ/BC± /BJ/BC /BD/BD/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI /BW /BT/CB/C8/C3 /BC /BD/BF /C3±/D4→/C3±π∓/C6/BI/BY /D6/D3/D1 /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /CH /BE/BI /D1/D3/D1/CT/D2/D8/BA /C2 /C8/BP/BF−/CU/D3/D9/D2/CS/BA/BK/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /CH /BC/BI /D1/D3/D1/CT/D2/D8/BA/BD/BC/BX/D6/D6/D3 /D6/D7 /CT/D2/D0/CP /D6/CV/CT/CS /CQ /DD/D9 /D7/D8 /D3/BG /A0 /BB√ /C6 /BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /DB/CX/D8/CW /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7/BA/BD/BD/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /AC/D2/CS /D8/CW/CP/D8 /BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BJ/BI /BW /CS/CP/D8/CP /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BD/BJ/BH /C5/CT/CE/DB/CX/CS/D8/CW/BA /C6/D3/D8 /CP/DA/CT/D6/CP/CV/CT/CS/BA WEIGHTED AVERAGE 159±21 (Error scaled by 1.3) BALDI 76 SPEC 1.2ASTON 87 LASS 0.1ASTON 88 LASS 2.0χ2 3.3 (Confidence Level = 0.196) 50 100 150 200 250 300 350/C3∗/BF /B4/BD/BJ/BK/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C3ρ /B4/BF/BD± /BL /B5/B1/A0/BE /C3∗/B4/BK/BL/BE/B5π /B4/BE/BC± /BH /B5/B1/A0/BF /C3π /B4/BD/BK. /BK± /BD. /BC/B5 /B1/A0/BG /C3η /B4/BF/BC± /BD/BF /B5/B1/A0/BH /C3∗/BE /B4/BD/BG/BF/BC/B5 π < /BD/BI /B1 /BL/BH/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BF /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BC/BA/BC /CU/D3 /D6 /BD /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE /BK/BH/DC/BF /BD/BK /BE/BD/DC/BG − /BL/BK− /BL/BG− /BE/BJ /DC/BD /DC/BE /DC/BF /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BF /B4/BD/BJ/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BD. /BH/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BD. /BH/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BD. /BH/BE± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BD. /BH/BE± /BC. /BE/BD± /BC. /BD/BC /BD. /BH/BE± /BC. /BE/BD± /BC. /BD/BC/BD. /BH/BE± /BC. /BE/BD± /BC. /BD/BC /BD. /BH/BE± /BC. /BE/BD± /BC. /BD/BC/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BD. /BC/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BD. /BC/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC /BD. /BC/BL± /BC. /BE/BI /C7/CD/CA /BY/C1/CC/BD. /BC/BL± /BC. /BE/BI /BD. /BC/BL± /BC. /BE/BI/BD. /BC/BL± /BC. /BE/BI /BD. /BC/BL± /BC. /BE/BI/BT/CB/CC/C7/C6 /BK/BG /BU /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BC/BEπ /D2/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BK /BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BC. /BD/BL± /BC. /BC/BE /BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /BT/CB/C8/C3 /BC /BD/BF /C3±/D4→ /C3π /C6/A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/C3η/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BI± /BC. /BJ /C7/CD/CA /BY/C1/CC /BD. /BI± /BC. /BJ /C7/CD/CA /BY/C1/CC/BD. /BI± /BC. /BJ /C7/CD/CA /BY/C1/CC /BD. /BI± /BC. /BJ /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BD± /BC. /BC/BH/BC /BD/BE/BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4/BC. /BH/BC± /BC. /BD/BK /BT/CB/CC/C7/C6 /BK/BK /BU /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3−η /D4/BD/BE/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CB/CC/C7/C6 /BK/BK /BU /BA/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BK< /BC. /BJ/BK< /BC. /BJ/BK< /BC. /BJ/BK/BL/BH /BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BF /B4/BD/BJ/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BF /B4/BD/BJ/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/CA/BW /BK/BL /CB/C4/BT /BV/B9/BF/BF/BE /C8 /BA/BY/BA /BU/CX/D6/CS /B4/CB/C4/BT /BV/B5/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BK/BU /C8/C4 /BU/BE/BC/BD /BD/BI/BL /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C2/C8/BT/CB/CC/C7/C6 /BK/BJ /C6/C8 /BU/BE/BL/BE /BI/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BG/BU /C6/C8 /BU/BE/BG/BJ /BE/BI/BD /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /C7/CC/CC /BT/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG/BU /CI/C8/C0/CH /BV/BE/BI /BF/BJ /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE/BU /C6/C8 /BU/BE/BC/BE /BE/BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C4/BX/C4/BT/C6/BW /BK/BE /C6/C8 /BU/BE/BC/BK /BD/BK/BL /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5/BT/CB/CC/C7/C6 /BK/BD/BW /C8/C4 /BL/BL/BU /BH/BC/BE /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /C7/CC/CC /BT/B5 /C2/C8/CC/C7 /BT/BY/BY /BK/BD /C8/CA /BW/BE/BF /BD/BH/BC/BC /CB/BA /CC /D3/CP/AB /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /C3/BT/C6/CB/B5/BX/CC/C3/C1/C6 /BK/BC /C8/CA /BW/BE/BE /BG/BE /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/CD/C6/CH/B5 /C2/C8/BU/BX/CD/CB/BV/C0 /BJ/BK /C8/C4 /BJ/BG/BU /BE/BK/BE /CF/BA /BU/CT/D9/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BT/BT /BV/C0/BF/B8 /BX/CC/C0/B5 /C2/C8/BV/C0/CD/C6/BZ /BJ/BK /C8/CA/C4 /BG/BC /BF/BH/BH /CB/BA/CD/BA /BV/CW/D9/D2/CV /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BU/CA/BT/C6/B8 /BV/CD/C6/CH/B7/B5 /C2/C8/BX/CB/CC /BT/BU/CA/C7/C7/C3/CB /BJ/BK /C6/C8 /BU/BD/BF/BF /BG/BL/BC /C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7 /CT/D8 /CP/D0/BA /B4/C5/BV/BZ/C1/B8 /BV/BT/CA/C4/B8 /BW/CD/CA/C0/B7/B5 /C2/C8/BT/D0/D7/D3 /C8/CA /BW/BD/BJ /BI/BH/BK /C8 /BA/BZ/BA /BX/D7/D8/CP/CQ /D6/D3 /D3/CZ/D7 /CT/D8 /CP/D0/BA /B4/C5/BV/BZ/C1/B8 /BV/BT/CA/C4/B8 /BW/CD/CA/C0/B7/B5/BU/BT/C4/BW/C1 /BJ/BI /C8/C4 /BI/BF/BU /BF/BG/BG /CA/BA /BU/CP/D0/CS/CX /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B5 /C2/C8/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BJ/BI/BW /C8/C4 /BI/BC/BU /BG/BJ/BK /BZ/BA/CF/BA /BU/D6/CP/D2/CS/CT/D2/CQ/D9/D6/CV /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BF /C8/CA/C4 /BF/BC /BI/BJ/BE /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/CF /BT/C4/CD/BV/C0 /BJ/BF /C8/CA /BW/BK /BE/BK/BF/BJ /CE/BA /CF /CP/D0/D9/CR/CW/B8 /CB/BA/C5/BA /BY/D0/CP/D8/D8/CT/B8 /C2/BA/C0/BA /BY /D6/CX/CT/CS/D1/CP/D2 /B4/C4/BU/C4/B5/BV/BT/CA/C5/C7/C6/CH /BJ/BD /C8/CA/C4 /BE/BJ /BD/BD/BI/BC /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B8 /CD/BV/BW/B8 /C1/CD/C8/CD/B5/BY/C1/CA/BX/CB/CC/C7/C6/BX /BJ/BD /C8/C4 /BF/BI/BU /BH/BD/BF /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /BJ/BI/BE /BJ/BI/BE/BJ/BI/BE /BJ/BI/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3/BE /B4/BD/BK/BE/BC/B5 /B8 /C3 /B4/BD/BK/BF/BC/B5 /B8 /C3∗/BC /B4/BD/BL/BH/BC/B5 /C3/BE /B4/BD/BK/BE/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE−/B5/CB/CT/CT /D3/D9/D6 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B4/C8/BW/BZ /BC/BG/B5/D9/D2/CS/CT/D6 /C3/BE /B4/BD/BJ/BJ/BC/B5 /BA /C3/BE /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB/C3/BE /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD/BI± /BD/BF /BD/BK/BD/BI± /BD/BF/BD/BK/BD/BI± /BD/BF /BD/BK/BD/BI± /BD/BF /BD/BT/CB/CC/C7/C6 /BL/BF /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−ω /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BK/BG/BC /BE/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BD/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−ω /D7/DD/D7/D8/CT/D1/BA/BE/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−/BEπ /D7/DD/D7/D8/CT/D1/BA /C3/BE /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/C3/BE /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ/BI± /BF/BH /BE/BJ/BI± /BF/BH/BE/BJ/BI± /BF/BH /BE/BJ/BI± /BF/BH /BF/BT/CB/CC/C7/C6 /BL/BF /C4/BT/CB/CB /BD/BD /C3−/D4→ /C3−ω /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BF/BC /BG/BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3−/BEπ /D4/BF/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−ω /D7/DD/D7/D8/CT/D1/BA/BG/BY /D6/D3/D1 /CP /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−/BEπ /D7/DD/D7/D8/CT/D1/BA /C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BE /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3ππ/A0/BE /C3∗/BE /B4/BD/BG/BF/BC/B5 π /D7/CT/CT/D2/A0/BF /C3∗/B4/BK/BL/BE/B5π /D7/CT/CT/D2/A0/BG /C3/CU/BE /B4/BD/BE/BJ/BC/B5 /D7/CT/CT/D2/A0/BH /C3ω /D7/CT/CT/D2 /C3/BE /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3/BE /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3/BE /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BJ/BJ /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3 /BEπ /D4/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BC/BH /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3 /BEπ /D4/A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/parenleftbig/C3ππ/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BD/BK /BW /BT /CD/C5 /BK/BD /BV /BV/C6/CC/CA /BI/BF /C3−/D4→ /C3 /BEπ /D4 /C3/BE /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BE /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BC/BG /C8/C4 /BU/BH/BL/BE /BD /CB/BA /BX/CX/CS/CT/D0/D1/CP/D2 /CT/D8 /CP/D0/BA/BT/CB/CC/C7/C6 /BL/BF /C8/C4 /BU/BF/BC/BK /BD/BK/BI /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BW /BT /CD/C5 /BK/BD/BV /C6/C8 /BU/BD/BK/BJ /BD /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /BV/CA/BT /BV/B8 /C5/C8/C1/C5/B7/B5 /C3 /B4/BD/BK/BF/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3−φ /D7/DD/D7/D8/CT/D1/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB/C3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB /C3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BK/BF/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /BF /C3/D4 /C3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0/C3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BH/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C7/C5/BX/BZ − /BD/BK/BA/BH /C3−/D4→ /BF /C3/D4 /C3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C3φ /C3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /C6/C8 /BU/BE/BE/BD /BD /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5 /C2/C8 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C3/BT /CC /BT/BX/CE /BC/BH /C8 /BT/C6 /BI/BK /BH/BI/BJ /BT/BA/C4/BA /C3/CP/D8/CP/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BH/BL/BJ/BA /C3∗/BC /B4/BD/BL/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C3−π /B7/D7/DD/D7/D8/CT/D1/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/B9/D1/CP/D8/CX/D3/D2/BA /C3∗/BC /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB/C3∗/BC /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BL/BG/BH± /BD/BC± /BE/BC /BD/BL/BG/BH± /BD/BC± /BE/BC/BD/BL/BG/BH± /BD/BC± /BE/BC /BD/BL/BG/BH± /BD/BC± /BE/BC /BD/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BD/BJ± /BD/BE /BE/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BD/BK/BE/BC± /BG/BC /BF/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ /BV /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/CF /CT /D8/CP/CZ /CT /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /D0/CP /D6/CV/CT/D6 /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA/BE/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BA /BF/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA /C3∗/BC /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0/C3∗/BC /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BC /B4/BD/BL/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC/BD± /BF/BG± /BJ/BL /BE/BC/BD± /BF/BG± /BJ/BL/BE/BC/BD± /BF/BG± /BJ/BL /BE/BC/BD± /BF/BG± /BJ/BL /BG/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BH± /BF/BK /BH/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BE/BH/BC± /BD/BC/BC /BI/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ /BV /CA/CE/CD/BX /BD/BD /C3−/D4→ /C3−π /B7/D2/BG/CF /CT /D8/CP/CZ /CT /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /D0/CP /D6/CV/CT/D6 /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA/BH/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BA /BI/CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CB/CC/C7/C6 /BK/BK /CS/CP/D8/CP/BA /C3∗/BC /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BC /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3π /B4/BH/BE± /BD/BG /B5 /B1 /C3∗/BC /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BC /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BE± /BC. /BC/BK± /BC. /BD/BE /BC. /BH/BE± /BC. /BC/BK± /BC. /BD/BE/BC. /BH/BE± /BC. /BC/BK± /BC. /BD/BE /BC. /BH/BE± /BC. /BC/BK± /BC. /BD/BE /BJ/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BC. /BI/BC /BK/CI/C0/C7/CD /BC/BI /CA/CE/CD/BX /C3/D4→ /C3−π /B7/D2/BJ/CF /CT /D8/CP/CZ /CT /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D8 /DB /D3 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /D0/CP /D6/CV/CT/D6 /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA/BK/CB/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT/BA /CD/D7/CX/D2/CV /BT/CB/CC/C7/C6 /BK/BK /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /C3∗/BC /B4/BK/BC/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BA /C3∗/BC /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BC /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BC /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CI/C0/C7/CD /BC/BI /C6/C8 /BT/BJ/BJ/BH /BE/BD/BE /CI/BA/CH/BA /CI/CW/D3/D9/B8 /C0/BA/C9/BA /CI/CW/CT/D2/CV/BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BL/BJ/BV /C8/C4 /BU/BG/BD/BF /BD/BF/BJ /BT/BA/CE/BA /BT/D2/CX/D7/D3/DA/CX/CR/CW/B8 /BT/BA/CE/BA /CB/CP /D6/CP/D2/D8/D7/CT/DA/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C3/BT /CC /BT/BX/CE /BC/BH /C8 /BT/C6 /BI/BK /BH/BI/BJ /BT/BA/C4/BA /C3/CP/D8/CP/CT/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK /BH/BL/BJ/BA/C2/BT/C5/C1/C6 /BC/BC /C6/C8 /BU/BH/BK/BJ /BF/BF/BD /C5/BA /C2/CP/D1/CX/D2 /CT/D8 /CP/D0/BA/CB/C0/BT/C3/C1/C6 /BC/BC /C8/CA /BW/BI/BE /BD/BD/BG/BC/BD/BG /BV/BA/C5/BA /CB/CW/CP/CZ/CX/D2/B8 /C0/BA /CF /CP/D2/CV /BJ/BI/BF /BJ/BI/BF/BJ/BI/BF /BJ/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3∗/BE /B4/BD/BL/BK/BC/B5 /B8 /C3∗/BG /B4/BE/BC/BG/BH/B5 /C3∗/BE /B4/BD/BL/BK/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3∗/BE /B4/BD/BL/BK/BC/B5 /C5/BT/CB/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /C5/BT/CB/CB/C3∗/BE /B4/BD/BL/BK/BC/B5 /C5/BT/CB/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BL/BJ/BF± /BK± /BE/BH /BD/BL/BJ/BF± /BK± /BE/BH/BD/BL/BJ/BF± /BK± /BE/BH /BD/BL/BJ/BF± /BK± /BE/BH/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BE/BC± /BE/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BD/BL/BJ/BK± /BG/BC /BE/BG/BD±/BG/BJ /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4 /C3∗/BE /B4/BD/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BE /B4/BD/BL/BK/BC/B5 /CF/C1/BW/CC/C0/C3∗/BE /B4/BD/BL/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BE /B4/BD/BL/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BF/BJ/BF± /BF/BF± /BI/BC /BF/BJ/BF± /BF/BF± /BI/BC/BF/BJ/BF± /BF/BF± /BI/BC /BF/BJ/BF± /BF/BF± /BI/BC/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC± /BJ/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BF/BL/BK± /BG/BJ /BE/BG/BD±/BG/BJ /BU/C1/CA/BW /BK/BL /C4/BT/CB/CB − /BD/BD /C3−/D4→ /C3 /BCπ−/D4 /C3∗/BE /B4/BD/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BE /B4/BD/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C3∗/B4/BK/BL/BE/B5π/A0/BE /C3ρ/A0/BF /C3/CU/BE /B4/BD/BE/BJ/BC/B5 /C3∗/BE /B4/BD/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BE /B4/BD/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C3ρ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BL± /BC. /BE/BG± /BC. /BC/BL /BD. /BG/BL± /BC. /BE/BG± /BC. /BC/BL/BD. /BG/BL± /BC. /BE/BG± /BC. /BC/BL /BD. /BG/BL± /BC. /BE/BG± /BC. /BC/BL/BT/CB/CC/C7/C6 /BK/BJ /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3 /BCπ /B7π−/D2/A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG /C3∗/BE /B4/BD/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BE /B4/BD/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BE /B4/BD/BL/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA 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/BK/BL± /BC. /BH/BF /BC. /BK/BL± /BC. /BH/BF/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /D4/C3 /BC/CB /BFπ/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5πππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5πππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5πππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5πππ/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BH± /BC. /BG/BL /BC. /BJ/BH± /BC. /BG/BL/BC. /BJ/BH± /BC. /BG/BL /BC. /BJ/BH± /BC. /BG/BL/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /D4/C3 /BC/CB /BFπ/A0/parenleftbig ρ /C3π/parenrightbig/BB/A0/parenleftbig/C3π/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig ρ 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/BH/BC± /BC. /BF/BC /BC. /BH/BC± /BC. /BF/BC/BC. /BH/BC± /BC. /BF/BC /BC. /BH/BC± /BC. /BF/BC/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /C0/BU/BV − /BK/BA/BE/BH /C3−/D4→ /D4/C3 /BC/CB /BFπ/A0/parenleftbig φ /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig φ /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig φ /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig φ /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BK± /BC. /BC/BD/BG /BC. /BC/BE/BK± /BC. /BC/BD/BG/BC. /BC/BE/BK± /BC. /BC/BD/BG /BC. /BC/BE/BK± /BC. /BC/BD/BG /BL/CC/C7/CA/CA/BX/CB /BK/BI /C5/C8/CB/BY /BG/BC/BC /D4 /BT→ /BG /C3 /CG/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BG± /BC. /BC/BC/BJ /BC. /BC/BD/BG± /BC. /BC/BC/BJ/BC. /BC/BD/BG± /BC. /BC/BC/BJ /BC. /BC/BD/BG± /BC. /BC/BC/BJ /BL/CC/C7/CA/CA/BX/CB /BK/BI /C5/C8/CB/BY /BG/BC/BC /D4 /BT→ /BG /C3 /CG/BL/BX/D6/D6/D3 /D6 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /CX/D7 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /C3∗/BG /B4/BE/BC/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BG /B4/BE/BC/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BG /B4/BE/BC/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BG /B4/BE/BC/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BI /C8/C4 /BU/BD/BK/BC /BF/BC/BK /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/CC/C7/CA/CA/BX/CB /BK/BI /C8/CA /BW/BF/BG /BJ/BC/BJ /CB/BA /CC /D3 /D6/D6/CT/D7 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BT/CA/C1/CI/B8 /BY/C6/BT/C4/B8 /BY/CB/CD/B7/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BE /C8/C4 /BD/BD/BK/BU /BG/BG/BJ /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/C4/BX/C4/BT/C6/BW /BK/BE /C6/C8 /BU/BE/BC/BK /BD/BK/BL /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/BW/CD/CA/C0/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5/BT/CB/CC/C7/C6 /BK/BD/BV /C8/C4 /BD/BC/BI/BU /BE/BF/BH /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /C7/CC/CC /BT/B5 /C2/C8/BV/BT/CA/C5/C7/C6/CH /BJ/BJ /C8/CA /BW/BD/BI /BD/BE/BH/BD /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B8 /CD/BV/BW/B8 /C1/CD/C8/CD/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CA/C7/C5/BU/BX/CA/BZ /BK/BC /C8/CA /BW/BE/BE /BD/BH/BD/BF /BV/BA/C5/BA /BU/D6/D3/D1/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /BY/C6/BT/C4/B8 /C1/C4/C4/BV/B7/B5/BV/BT/CA/C5/C7/C6/CH /BJ/BD /C8/CA/C4 /BE/BJ /BD/BD/BI/BC /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/C8/CD/CA/BW/B8 /CD/BV/BW/B8 /C1/CD/C8/CD/B5 /BJ/BI/BG /BJ/BI/BG/BJ/BI/BG /BJ/BI/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3/BE /B4/BE/BE/BH/BC/B5 /B8 /C3/BF /B4/BE/BF/BE/BC/B5 /B8 /C3∗/BH /B4/BE/BF/BK/BC/B5 /B8 /C3/BG /B4/BE/BH/BC/BC/B5 /C3/BE /B4/BE/BE/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /CR/D3/D2/D8/CP/CX/D2/D7 /DA/CP /D6/CX/D3/D9/D7 /D4 /CT/CP/CZ/D7 /CX/D2 /D7/D8/D6/CP/D2/CV/CT /D1/CT/D7/D3/D2 /D7/DD/D7/D8/CT/D1/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS/CX/D2 /D8/CW/CT /BE/BD/BH/BC/DF /BE/BE/BI/BC /C5/CT/CE /D6/CT/CV/CX/D3/D2/B8 /CP/D7 /DB /CT/D0/D0 /CP/D7 /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8/D7 /D7/CT/CT/D2 /CX/D2 /D8/CW/CT/CP/D2/D8/CX/CW/DD/D4 /CT/D6/D3/D2/B9/D2/D9/CR/D0/CT/D3/D2 /D7/DD/D7/D8/CT/D1/B8 /CT/CX/D8/CW/CT/D6 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP /D3 /D6/CX /D2 /D8 /CW /CT /C2 /C8/BP/BE−/DB /CP/DA/CT/BA /C3/BE /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB/C3/BE /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB /C3/BE /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BE/BG/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BG/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BG/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE/BG/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE/BC/BC± /BG/BC /BD/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BV /C7/C5/BX/BZ − /BD/BK /C3−/D4→ /A3 /D4 /CG/BE/BE/BF/BH± /BH/BC /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BD /C0/BU/BV − /BK /C3−/D4→ /A3 /D4 /CG/BE/BE/BI/BC± /BE/BC /BD/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4 /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BK/BC± /BE/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG/BE/BD/BG/BJ± /BG /BF/BJ /BV/C0/C4/C1/BT/C8/C6/C1/C3/BA/BA/BA /BJ/BL /C0/BU/BV /B7 /BF/BE /C3 /B7/D4→ /A3/D4 /CG/BE/BE/BG/BC± /BE/BC /BE/BC /C4/C1/CB/CB/BT /CD/BX/CA /BJ/BC /C0/BU/BV /BL /C3 /B7/D4/BD/C2 /C8/BP/BE−/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BE /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0/C3/BE /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0 /C3/BE /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BK/BC± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BC± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BC± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BC± /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BD/BH/BC± /BF/BC /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BV /C7/C5/BX/BZ − /BD/BK /C3−/D4→ /A3 /D4 /CG/BE/BD/BC± /BF/BC /BE/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4 /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC± /BI/BC /CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE/BC/BF /CB/C8/BX/BV /BG/BC/BA/BCπ−/BV→/C3 /BC/CB /C3 /BC/CB /C3 /BC/C4 /CG ∼ /BE/BC/BC /BE/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BD /C0/BU/BV − /BK /C3−/D4→ /A3 /D4 /CG ∼ /BG/BC /BF/BJ /BV/C0/C4/C1/BT/C8/C6/C1/C3/BA/BA/BA /BJ/BL /C0/BU/BV /B7 /BF/BE /C3 /B7/D4→ /A3/D4 /CG/BK/BC± /BE/BC /BE/BC /C4/C1/CB/CB/BT /CD/BX/CA /BJ/BC /C0/BU/BV /BL /C3 /B7/D4/BE/C2 /C8/BP/BE−/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BE /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BE /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BE /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /C3/BE /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /A0/BD /C3ππ/A0/BE /C3/CU/BE /B4/BD/BE/BJ/BC/B5/A0/BF /C3∗/B4/BK/BL/BE/B5 /CU/BC /B4/BL/BK/BC/B5/A0/BG /D4 /A3 /C3/BE /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BE /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BE /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CC/C1/C3/C0/C7/C5/C1/CA/C7 /CE /BC/BF /C8 /BT/C6 /BI/BI /BK/BE/BK /BZ/BA/BW/BA /CC/CX/CZ/CW/D3/D1/CX/D6/D3/DA /CT/D8 /CP/D0/BA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BI /BK/BI/BC/BA/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF/BV /C6/C8 /BU/BE/BE/BJ /BF/BI/BH /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BD /C6/C8 /BU/BD/BK/BF /BD /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5 /C2/C8/BV/C4/BX/C4/BT/C6/BW /BK/BD /C6/C8 /BU/BD/BK/BG /BD /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5 /C2/C8/BV/C0/C4/C1/BT/C8/C6/C1/C3/BA/BA/BA /BJ/BL /C6/C8 /BU/BD/BH/BK /BE/BH/BF /C8 /BA/CE/BA /BV/CW/D0/CX/CP/D4/D2/CX/CZ /D3/DA /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BU/BX/C4/BZ/B8 /C5/C7/C6/CB/B5/C4/C1/CB/CB/BT /CD/BX/CA /BJ/BC /C6/C8 /BU/BD/BK /BG/BL/BD /BW/BA /C4/CX/D7/D7/CP/D9/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/C4/BX/CG/BT/C6/BW/BX/CA /BI/BK/BU /C8/CA/C4 /BE/BC /BJ/BH/BH /BZ/BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C3/BF /B4/BE/BF/BE/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BF /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /C2 /C8/BP /BF /B7/DB /CP/DA/CT /D3/CU /D8/CW/CT /CP/D2/D8/CX/CW/DD/D4 /CT/D6/D3/D2/B9/D2/D9/CR/D0/CT/D3/D2 /D7/DD/D7/D8/CT/D1/BA/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3/BF /B4/BE/BF/BE/BC/B5 /C5/BT/CB/CB /C3/BF /B4/BE/BF/BE/BC/B5 /C5/BT/CB/CB/C3/BF /B4/BE/BF/BE/BC/B5 /C5/BT/CB/CB /C3/BF /B4/BE/BF/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF/BE/BG± /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BE/BG± /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BE/BG± /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BF/BE/BG± /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF/BF/BC± /BG/BC /BD/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BV /C7/C5/BX/BZ − /BD/BK /C3−/D4→ /A3 /D4 /CG/BE/BF/BE/BC± /BF/BC /BD/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4 /CG/BD/C2 /C8/BP/BF /B7/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BF /B4/BE/BF/BE/BC/B5 /CF/C1/BW/CC/C0 /C3/BF /B4/BE/BF/BE/BC/B5 /CF/C1/BW/CC/C0/C3/BF /B4/BE/BF/BE/BC/B5 /CF/C1/BW/CC/C0 /C3/BF /B4/BE/BF/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC± /BF/BC /BD/BH/BC± /BF/BC/BD/BH/BC± /BF/BC /BD/BH/BC± /BF/BC /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF /BV /C7/C5/BX/BZ − /BD/BK /C3−/D4→ /A3 /D4 /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BH/BC /BE/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4 /CG/BE/C2 /C8/BP/BF /B7/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BF /B4/BE/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BF /B4/BE/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BF /B4/BE/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BF /B4/BE/BF/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /D4 /A3 /C3/BF /B4/BE/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BF /B4/BE/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BF /B4/BE/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BF /B4/BE/BF/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BK/BF/BV /C6/C8 /BU/BE/BE/BJ /BF/BI/BH /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BT/CA/C1/B8 /BU/C1/CA/C5/B8 /BV/BX/CA/C6/B7/B5/BV/C4/BX/C4/BT/C6/BW /BK/BD /C6/C8 /BU/BD/BK/BG /BD /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C3∗/BH /B4/BE/BF/BK/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BH−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3∗/BH /B4/BE/BF/BK/BC/B5 /C5/BT/CB/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /C5/BT/CB/CB/C3∗/BH /B4/BE/BF/BK/BC/B5 /C5/BT/CB/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BF/BK/BE± /BD/BG± /BD/BL /BE/BF/BK/BE± /BD/BG± /BD/BL/BE/BF/BK/BE± /BD/BG± /BD/BL /BE/BF/BK/BE± /BD/BG± /BD/BL /BD/BT/CB/CC/C7/C6 /BK/BI /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /CP/D0/D0 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D7/BA /C3∗/BH /B4/BE/BF/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BH /B4/BE/BF/BK/BC/B5 /CF/C1/BW/CC/C0/C3∗/BH /B4/BE/BF/BK/BC/B5 /CF/C1/BW/CC/C0 /C3∗/BH /B4/BE/BF/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BK± /BF/BJ± /BF/BE /BD/BJ/BK± /BF/BJ± /BF/BE/BD/BJ/BK± /BF/BJ± /BF/BE /BD/BJ/BK± /BF/BJ± /BF/BE /BE/BT/CB/CC/C7/C6 /BK/BI /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /CP/D0/D0 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D7/BA /C3∗/BH /B4/BE/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3∗/BH /B4/BE/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C3π /B4/BI. /BD± /BD. /BE/B5 /B1 /C3∗/BH /B4/BE/BF/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C3∗/BH /B4/BE/BF/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BD± /BC. /BC/BD/BE /BC. /BC/BI/BD± /BC. /BC/BD/BE/BC. /BC/BI/BD± /BC. /BC/BD/BE /BC. /BC/BI/BD± /BC. /BC/BD/BE/BT/CB/CC/C7/C6 /BK/BK /C4/BT/CB/CB /BC /BD/BD /C3−/D4→ /C3−π /B7/D2 /C3∗/BH /B4/BE/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3∗/BH /B4/BE/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3∗/BH /B4/BE/BF/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/CC/C7/C6 /BK/BK /C6/C8 /BU/BE/BL/BI /BG/BL/BF /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5/BT/CB/CC/C7/C6 /BK/BI /C8/C4 /BU/BD/BK/BC /BF/BC/BK /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BH/C9 /C8/CA /BW/BJ/BE /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C3/BG /B4/BE/BH/BC/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BG−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3/BG /B4/BE/BH/BC/BC/B5 /C5/BT/CB/CB /C3/BG /B4/BE/BH/BC/BC/B5 /C5/BT/CB/CB/C3/BG /B4/BE/BH/BC/BC/B5 /C5/BT/CB/CB /C3/BG /B4/BE/BH/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BG/BL/BC± /BE/BC /BE/BG/BL/BC± /BE/BC/BE/BG/BL/BC± /BE/BC /BE/BG/BL/BC± /BE/BC /BD/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4/BD/C2 /C8/BP/BG−/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BG /B4/BE/BH/BC/BC/B5 /CF/C1/BW/CC/C0 /C3/BG /B4/BE/BH/BC/BC/B5 /CF/C1/BW/CC/C0/C3/BG /B4/BE/BH/BC/BC/B5 /CF/C1/BW/CC/C0 /C3/BG /B4/BE/BH/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BH/BC /BE/BV/C4/BX/C4/BT/C6/BW /BK/BD /CB/C8/BX/BV ± /BH/BC /C3 /B7/D4→ /A3 /D4/BE/C2 /C8/BP/BG−/CU/D6/D3/D1 /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C3/BG /B4/BE/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BG /B4/BE/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3/BG /B4/BE/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3/BG /B4/BE/BH/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /D4 /A3 /C3/BG /B4/BE/BH/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BG /B4/BE/BH/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3/BG /B4/BE/BH/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3/BG /B4/BE/BH/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/C4/BX/C4/BT/C6/BW /BK/BD /C6/C8 /BU/BD/BK/BG /BD /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BZ/BX/CE /BT/B8 /C4/BT /CD/CB/B7/B5 /BJ/BI/BH /BJ/BI/BH/BJ/BI/BH /BJ/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C3 /B4/BF/BD/BC/BC/B5 /C3 /B4/BF/BD/BC/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR /BR/B4/BR /BR/BR/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C6/CP /D6/D6/D3 /DB /D4 /CT/CP/CZ /D3/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D7/CT/DA/CT/D6/CP/D0 /B4 /A3 /D4 /B7 /D4/CX/D3/D2/D7/B5 /CP/D2/CS /B4 /A3/D4 /B7 /D4/CX/D3/D2/D7/B5/D7/D8/CP/D8/CT/D7 /CX/D2 /A6−/BU/CT /D6/CT/CP/CR/D8/CX/D3/D2/D7 /CQ /DD /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CP/D2/CS /CX/D2 /D2/D4 /CP/D2/CS /D2 /BT/D6 /CT /B9/CP/CR/D8/CX/D3/D2/D7 /CQ /DD /BT/C4/BX/BX/CE /BL/BF/BA /C6/D3/D8 /D7/CT/CT/D2 /CQ /DD /BU/C7/BX/C0/C6/C4/BX/C1/C6 /BL/BD/BA /C1/CU /CS/D9/CT /D8/D3 /D7/D8/D6/D3/D2/CV/CS/CT/CR/CP /DD/D7/B8 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CW/CP/D7 /CT/DC/D3/D8/CX/CR /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /B4 /BU /BP/BC/B8 /C9 /BP/B7 /BD/B8 /CB /BP− /BD/CU/D3 /D6 /A3 /D4π /B7π /B7/CP/D2/CS /C1≥ /BF/ /BE/CU /D3 /D6 /A3 /D4π−/B5/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C3 /B4/BF/BD/BC/BC/B5 /C5/BT/CB/CB /C3 /B4/BF/BD/BC/BC/B5 /C5/BT/CB/CB/C3 /B4/BF/BD/BC/BC/B5 /C5/BT/CB/CB /C3 /B4/BF/BD/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW ≈ /BF/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BF/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB /BF/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BH/BG± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BH/BG± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BH/BG± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BH/BG± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BI/BC± /BJ± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7/BF/BC/BH/BI± /BJ± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−/BF/BC/BH/BH± /BK± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π−/BF/BC/BG/BH± /BK± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π /B7/BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BG/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB /BG/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BH/BL± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BH/BL± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BH/BL± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BH/BL± /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BI/BJ± /BI± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π /B7/BF/BC/BI/BC± /BK± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π−/BF/BC/BH/BH± /BJ± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−π−/BF/BC/BH/BE± /BK± /BE/BC /BD/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BD/BC/BH± /BF/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π /B7/BF/BD/BD/BH± /BF/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π−/BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BH/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB /BH/B9/BU/C7/BW /CH/BW /BX /BV /BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BC/BL/BH± /BF/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 →/A3 /D4π /B7π /B7π−/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/BX/CE/BL/BC/BA /C3 /B4/BF/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BF/BD/BC/BC/B5 /CF/C1/BW/CC/C0/C3 /B4/BF/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /C3 /B4/BF/BD/BC/BC/B5 /CF/C1/BW/CC/C0/BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BF/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BE± /BD/BI /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7/BF/BI± /BD/BH /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−/BH/BC± /BD/BK /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π−/BF/BC± /BD/BH /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π /B7/BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BG/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE± /BK /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π /B7/BE/BK± /BD/BE /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π−/BF/BE± /BD/BH /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−π−/BF/BC± /BD/BH /BE/BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 → /A3/D4π−π /B7 < /BF/BC /BL/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π /B7 < /BK/BC /BL/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 → /A3 /D4π /B7π−/BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB /BH/B9/BU/C7/BW /CH /BW/BX/BV/BT /CH/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BC /BL/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /CB/C8/BX/BV /C3 /B4/BF/BD/BC/BC/B5 →/A3 /D4π /B7π /B7π−/BE/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BX/BX/CE/BL/BC/BA /C3 /B4/BF/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B4/BF/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C3 /B4/BF/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C3 /B4/BF/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C3 /B4/BF/BD/BC/BC/B5 /BC→ /A3 /D4π /B7/A0/BE /C3 /B4/BF/BD/BC/BC/B5−−→ /A3 /D4π−/A0/BF /C3 /B4/BF/BD/BC/BC/B5−→ /A3 /D4π /B7π−/A0/BG /C3 /B4/BF/BD/BC/BC/B5 /B7→ /A3 /D4π /B7π /B7/A0/BH /C3 /B4/BF/BD/BC/BC/B5 /BC→ /A3 /D4π /B7π /B7π−/A0/BI /C3 /B4/BF/BD/BC/BC/B5 /BC→ /A6 /B4/BD/BF/BK/BH/B5 /B7 /D4 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /D4/parenrightbig/BB/A0/parenleftbig/A3 /D4π /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /D4/parenrightbig/BB/A0/parenleftbig/A3 /D4π /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /D4/parenrightbig/BB/A0/parenleftbig/A3 /D4π /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /D4/parenrightbig/BB/A0/parenleftbig/A3 /D4π /B7/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG /BL/BC /BT/C4/BX/BX/CE /BL/BF /BU/C1/CB/BE /C3 /B4/BF/BD/BC/BC/B5 /BC→/A6 /B4/BD/BF/BK/BH/B5 /B7 /D4 /C3 /B4/BF/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BF/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /B4/BF/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C3 /B4/BF/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C4/BX/BX/CE /BL/BF /C8 /BT/C6 /BH/BI /BD/BF/BH/BK /BT/BA/C6/BA /BT/D0/CT/CT/DA /CT/D8 /CP/D0/BA /B4/BU/C1/CB/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BI /BD/BC/BC/BA/BU/C7/BX/C0/C6/C4/BX/C1/C6 /BL/BD /C6/C8/BU/C8/CB /BU/BE/BD /BD/BJ/BG /BT/BA /BU/D3 /CT/CW/D2/D0/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BY/C4/C7/CA/B8 /BU/C6/C4/B8 /C1/C6/BW/B7/B5/BT/C4/BX/BX/CE /BL/BC /CI/C8/C0/CH /BV/BG/BJ /BH/BF/BF /BT/BA/C6/BA /BT/D0/CT/CT/DA /CT/D8 /CP/D0/BA /B4/BU/C1/CB/B9/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BI /C8/C4 /BU/BD/BJ/BE /BD/BD/BF /C5/BA/C0/BA /BU/D3/D9/D6/D5/D9/CX/D2 /CT/D8 /CP/D0/BA /B4/BZ/BX/CE /BT/B8 /CA/BT/C4/B8 /C0/BX/C1/BW/C8/B7/B5 /BJ/BI/BI /BJ/BI/BI/BJ/BI/BI /BJ/BI/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /C5/BX/CB/C7/C6/CB/B8 /BW± /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/B4 /BV /BP± /BD/B5 /B4 /BV /BP± /BD/B5/B4 /BV /BP± /BD/B5 /B4 /BV /BP± /BD/B5/BW /B7/BP /CR /CS /B8 /BW /BC/BP /CR /D9 /B8 /BW /BC/BP /CR/D9 /B8 /BW−/BP /CR/CS /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BW∗/B3/D7 /BW± /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5 /BW±/C5/BT/CB/CB /BW±/C5/BT/CB/CB/BW±/C5/BT/CB/CB /BW±/C5/BT/CB/CB/CC/CW/CT /AC/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /BW±/B8 /BW /BC/B8 /BW±/D7 /B8 /BW∗±/B8 /BW∗ /BC/B8 /CP/D2/CS /BW∗±/D7 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BI/BL. /BI/BE± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD/BK/BI/BL. /BI/BE± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BD/BK/BI/BL. /BI/BE± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD/BK/BI/BL. /BI/BE± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BD/BK/BI/BL. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BI/BL. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BI/BL. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BI/BL. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BJ/BC. /BC± /BC. /BH± /BD. /BC /BF/BD/BJ /BU/BT/CA/C4/BT /BZ /BL/BC /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BD/BK/BI/BL. /BG± /BC. /BI /BD/CC/CA/C1/C4/C4/C1/C6/BZ /BK/BD /CA/CE/CD/BX /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BJ/BH ± /BD/BC /BL /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BK/BJ /BX/C5/CD/C4 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD/BK/BI/BC ± /BD/BI /BI /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BK/BG /BX/C5/CD/C4 /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD/BK/BI/BF ± /BG /BW/BX/CA/CA/C1/BV/C3 /BK/BG /C0/CA/CB /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BK/BI/BK. /BG± /BC. /BH /BD/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BD/BK/BJ/BG ± /BH /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BJ /C5/CA/C3/BD /BW /BC/B8 /BW /B7/D6/CT/CR/D3/CX/D0 /D7/D4 /CT/CR/D8/D6/CP/BD/BK/BI/BK. /BF± /BC. /BL /BD/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BD/BK/BJ/BG ± /BD/BD /C8/C1/BV/BV/C7/C4/C7 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BG. /BC/BF/B8 /BG. /BG/BD /BZ/CT/CE/BD/BK/BJ/BI ± /BD/BH /BH/BC /C8/BX/CA/CD/CI/CI/C1 /BJ/BI /C5/CA/C3/BD /C3∓π±π±/BD/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /CP/D2/CS /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /CT/D6/D6/D3 /D6/D7 /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D8/CW/CT /BC/BA/BD/BF/B1 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /CW /CT/CP/CQ/D7/D3/D0/D9/D8/CT /CB/C8/BX/BT/CA /CT/D2/CT/D6/CV/DD /CR/CP/D0/CX/CQ /D6/CP/D8/CX/D3/D2/BA /CC/CA/C1/C4/C4/C1/C6/BZ /BK/BD /D9/D7/CT/D7 /D8/CW/CT /CW/CX/CV/CW /D4 /D6/CT/CR/CX/D7/CX/D3/D2 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS ψ /B4/BE /CB /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU/CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CX/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /CP/D2/CS /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /D6/CT/D7/D9/D0/D8/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS/BA /BW±/C5/BX/BT/C6 /C4/C1/BY/BX /BW±/C5/BX/BT/C6 /C4/C1/BY/BX/BW±/C5/BX/BT/C6 /C4/C1/BY/BX /BW±/C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BD/BC/BC× /BD/BC− /BD/BH/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BG/BC ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BG/BC ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BG/BC ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BG/BC ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC/BF/BL. /BG± /BG. /BF± /BJ. /BC /BD/BD/BC/CZ /C4/C1/C6/C3 /BC/BE /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 ≈ /BD/BK/BC /BZ/CT/CE/BD/BC/BF/BF. /BI± /BE/BE. /BD /B7 /BL. /BL − /BD/BE. /BJ /BF/BJ/BJ/BJ /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BL /BV/C4/BX/C7 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BC/BG/BK ± /BD/BH± /BD/BD /BL/CZ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BW /BX/BI/BK/BJ /BW /B7→ /C3−π /B7π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BJ/BH ± /BG/BC± /BD/BK /BE/BG/BH/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BD /BX/BI/BK/BJ γ /BU/CT/B8 /BW /B7→/C3−π /B7π /B7/BD/BC/BF/BC ± /BK/BC± /BI/BC /BE/BC/BC /BT/C4 /CE /BT/CA/BX/CI /BL/BC /C6/BT/BD/BG γ /B8 /BW /B7→/C3−π /B7π /B7/BD/BC/BH/BC /B7/BJ /BJ − /BJ/BE /BF/BD/BJ /BE/BU/BT/CA/C4/BT /BZ /BL/BC /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BD/BC/BH/BC ± /BK/BC± /BJ/BC /BF/BI/BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C1 /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BC/BL/BC ± /BF/BC± /BE/BH /BE/BL/BL/BE /CA/BT/BT/BU /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BE/BU/BT/CA/C4/BT /BZ/BL /BC /BV /CT/D7/D8/CX/D1/CP/D8/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D8/D3 /CQ /CT /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA /BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/D7/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /D8/CW/CP/D8 /CX/D2/DA/D3/D0/DA/CT /CP /D2/CT/D9/B9/D8/D6/CP/D0 /C3 /D1/CT/D7/D3/D2 /CP /D6/CT /D2/D3 /DB /CV/CX/DA/CT/D2 /CP/D7 /C3 /BC/CB /D1/D3 /CS/CT/D7/B8 /D2/D3/D8 /CP/D7 /C3 /BC/D1/D3 /CS/CT/D7/BA /C6/CT/CP /D6/D0/DD /CP/D0/DB /CP /DD/D7/CX/D8 /CX/D7 /CP /C3 /BC/CB /D8/CW/CP/D8 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/B8 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CP/D0/D0/D3 /DB /CT/CS/CP/D2/CS /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /CR/CP/D2 /CX/D2/DA/CP/D0/CX/CS/CP/D8/CT /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8/BE/A0 /B4 /C3 /BC/CB /B5/BP/A0 /B4 /C3 /BC/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/A0/BD /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BI. /BC± /BC. /BG /B5/B1/A0/BEµ /B7/CP/D2/DD/D8/CW/CX/D2/CV/A0/BF /C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BH. /BJ± /BD. /BG /B5/B1/A0/BG /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BD ± /BH /B5/B1/A0/BH /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BL± /BC. /BK /B5/B1/A0/BI /C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI± /BH /B5/B1/A0/BJ /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BF ± /BH /B5/B1/A0/BK /C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/A0/BL /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV < /BI. /BI /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BCη /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BF± /BC. /BJ /B5/B1/A0/BD/BDη/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BG± /BC. /BD/BK/B5 /B1/A0/BD/BEφ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BF± /BC. /BD/BE/B5 /B1 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/A0/BD/BF /CT /B7ν/CT < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BGµ /B7νµ /B4 /BG. /BG± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BHτ /B7ντ < /BE. /BD × /BD/BC− /BF/A0/BD/BI /C3 /BC/lscript /B7ν/lscript /CJ /CP /CL/A0/BD/BJ /C3 /BC/CT /B7ν/CT /B4 /BK. /BI± /BC. /BH /B5/B1/A0/BD/BK /C3 /BCµ /B7νµ /B4 /BL. /BF± /BC. /BK /B5/B1 /CB/BP/BD/BA/BD/A0/BD/BL /C3−π /B7/CT /B7ν/CT /B4 /BG. /BD± /BC. /BI /B5/B1 /CB/BP/BD/BA/BD/A0/BE/BC /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BF. /BI/BI± /BC. /BE/BD/B5 /B1/A0/BE/BD /C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BE /C3−π /B7µ /B7νµ /B4 /BF. /BL± /BC. /BH /B5/B1/A0/BE/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BF. /BI± /BC. /BF /B5/B1/A0/BE/BG /C3−π /B7µ /B7νµ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BD± /BC. /BH /B5× /BD/BC− /BF/A0/BE/BH /B4 /C3∗/B4/BK/BL/BE/B5π /B5 /BC/CT /B7ν/CT/A0/BE/BI /B4 /C3ππ /B5 /BC/CT /B7ν/CT /D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5/A0/BE/BJ /C3−π /B7π /BCµ /B7νµ < /BD. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BKπ /BC/CT /B7ν/CT /B4 /BG. /BG± /BC. /BJ /B5× /BD/BC− /BF/A0/BE/BLπ /BC/lscript /B7ν/lscript /CJ /CP /CL/A0/BF/BCρ /BC/CT /B7ν/CT /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BDρ /BCµ /B7νµ /B4 /BE. /BG± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BEω /CT /B7ν/CT /B4 /BD. /BI /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/A0/BF/BFφ /CT /B7ν/CT < /BE. /BC/BD /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BGφµ /B7νµ < /BE. /BC/BG /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BHη/lscript /B7ν/lscript < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BIη/prime/B4/BL/BH/BK/B5µ /B7νµ < /BD. /BD /B1 /BV/C4/BP/BL/BC/B1/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D7/D3/D1/CT /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/A0/BF/BJ /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT /B4 /BH. /BG/BL± /BC. /BF/BD/B5 /B1 /CB/BP/BD/BA/BE/A0/BF/BK /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ /B4 /BH. /BG± /BC. /BG /B5/B1 /CB/BP/BD/BA/BD/A0/BF/BL /C3/BD /B4/BD/BE/BJ/BC/B5 /BCµ /B7νµ/A0/BG/BC /C3∗/B4/BD/BG/BD/BC/B5 /BCµ /B7νµ/A0/BG/BD /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCµ /B7νµ < /BE. /BH × /BD/BC− /BG/A0/BG/BE /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCµ /B7νµ/A0/BG/BF /C3∗/B4/BD/BI/BK/BC/B5 /BCµ /B7νµ < /BD. /BH × /BD/BC− /BF/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /D3 /D6 /C3/C3 /C3/A0/BG/BG /C3 /BC/CBπ /B7/B4 /BD. /BG/BH± /BC. /BC/BG/B5 /B1 /CB/BP/BD/BA/BF/A0/BG/BH /C3 /BC/C4π /B7/B4 /BD. /BG/BI± /BC. /BC/BH/B5 /B1/A0/BG/BI /C3−π /B7π /B7/CJ /CQ /CL /B4 /BL. /BE/BE± /BC. /BE/BD/B5 /B1 /CB/BP/BD/BA/BD/A0/BG/BJ /B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/B4 /BJ. /BH/BG± /BC. /BE/BI/B5 /B1/A0/BG/BK /C3∗/BC /B4/BK/BC/BC/B5 /BCπ /B7/B8 /C3∗/BC /B4/BK/BC/BC/B5→/C3−π /B7 /CJ /CR /CL/A0/BG/BL /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /CJ /CR /CL/A0/BH/BC /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE/BE± /BC. /BC/BL/B5 /B1/A0/BH/BD /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /CJ /CR /CL /B4 /BF. /BC± /BC. /BK /B5× /BD/BC− /BG/A0/BH/BE /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7 /CJ /CR /CL /B4 /BD. /BI± /BC. /BI /B5× /BD/BC− /BF/A0/BH/BF /C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CJ /CR /CL/A0/BH/BG /C3 /BC/CBπ /B7π /BC/CJ /CQ /CL /B4 /BI. /BK± /BC. /BH /B5/B1 /CB/BP/BD/BA/BL/A0/BH/BH /C3 /BC/CBρ /B7/B4 /BG. /BI± /BD. /BC /B5/B1/A0/BH/BI /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BD. /BF± /BC. /BI /B5/B1/A0/BH/BJ /C3 /BC/CBπ /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BL± /BJ /B5× /BD/BC− /BF/A0/BH/BK /C3−π /B7π /B7π /BC/CJ /CQ /CL /B4 /BI. /BC/BC± /BC. /BE/BC/B5 /B1 /CB/BP/BD/BA/BE/A0/BH/BL /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BF± /BC. /BK /B5/B1/A0/BI/BC /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B8 /C3/BD /B4/BD/BG/BC/BC/B5 /BC→ /C3−π /B7π /BC /B4 /BD. /BK± /BC. /BJ /B5/B1/A0/BI/BD /C3−ρ /B7π /B7/D8/D3/D8/CP/D0 /B4 /BE. /BL /B7/BD. /BC − /BC. /BL /B5/B1/A0/BI/BE /C3−ρ /B7π /B7/BF /B9 /CQ/D3/CS/DD /B4 /BD. /BC± /BC. /BG /B5/B1/A0/BI/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BG. /BE± /BC. /BI /B5/B1/A0/BI/BG /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/BF /B9 /CQ/D3/CS/DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BJ± /BC. /BK /B5/B1/A0/BI/BH /C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF /B9 /CQ/D3/CS/DD /B8/C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC /B4 /BI± /BF /B5× /BD/BC− /BF /BJ/BI/BJ /BJ/BI/BJ/BJ/BI/BJ /BJ/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /A0/BI/BI /C3−π /B7π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CJ /CS /CL /B4 /BD. /BD± /BC. /BH /B5/B1/A0/BI/BJ /C3 /BC/CBπ /B7π /B7π−/CJ /CQ /CL /B4 /BF. /BC/BE± /BC. /BD/BE/B5 /B1 /CB/BP/BD/BA/BF/A0/BI/BK /C3 /BC/CB /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8/CP/BD /B4/BD/BE/BI/BC/B5 /B7→π /B7π /B7π− /B4 /BD. /BK± /BC. /BF /B5/B1/A0/BI/BL /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B8 /C3/BD /B4/BD/BG/BC/BC/B5 /BC→ /C3 /BC/CBπ /B7π− /B4 /BD. /BK± /BC. /BJ /B5/B1/A0/BJ/BC /C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF/B9/CQ /D3 /CS/DD /B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BF± /BC. /BI /B5/B1/A0/BJ/BD /C3 /BC/CBρ /BCπ /B7/D8/D3/D8/CP/D0 /B4 /BD. /BK± /BC. /BI /B5/B1/A0/BJ/BE /C3 /BC/CBρ /BCπ /B7/BF /B9 /CQ/D3/CS/DD /B4 /BE. /BD± /BE. /BE /B5× /BD/BC− /BF/A0/BJ/BF /C3 /BC/CBπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BI± /BD. /BK /B5× /BD/BC− /BF/A0/BJ/BG /C3−/BFπ /B7π−/CJ /CQ /CL /B4 /BH. /BI± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BJ/BH /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/A0/BJ/BI /C3∗/B4/BK/BL/BE/B5 /BCρ /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BF± /BC. /BG /B5× /BD/BC− /BF/A0/BJ/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/D2/D3/B9ρ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/A0/BJ/BK /C3−ρ /BCπ /B7π /B7/B4 /BD. /BI/BL± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BJ/BL /C3−/BFπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BL± /BE. /BL /B5× /BD/BC− /BG/A0/BK/BC /C3 /B7/BE /C3 /BC/CB /B4 /BG. /BH± /BE. /BD /B5× /BD/BC− /BF/A0/BK/BD /C3 /B7/C3−/C3 /BC/CBπ /B7/B4 /BE. /BF± /BC. /BH /B5× /BD/BC− /BG/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D7/D3/D1/CT /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/A0/BK/BE /C3 /BC/CB /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BF. /BH± /BC. /BI /B5/B1/A0/BK/BF /C3 /BC/CB /CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BK/BG /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/D8/D3/D8/CP/D0 /CJ /CS /CL /B4 /BE. /BC± /BD. /BE /B5/B1/A0/BK/BH /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/CB /B9/DB /CP/DA/CT /CJ /CS /CL /B4 /BD. /BH± /BD. /BH /B5/B1/A0/BK/BI /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/C8 /B9/DB /CP/DA/CT < /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BK/BJ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/BW /B9/DB /CP/DA/CT /B4 /BL± /BI /B5× /BD/BC− /BF/A0/BK/BK /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/BW /B9/DB /CP/DA/CT /D0/D3/D2/CV/CX/D8/D9/CS/CX/B9/D2/CP/D0< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BK/BL /C3/BD /B4/BD/BE/BJ/BC/B5 /BCπ /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BC /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/B4 /BF. /BK± /BD. /BF /B5/B1/A0/BL/BD /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/A0/BL/BE /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/D8/D3/D8/CP/D0 /B4 /BI. /BF± /BC. /BK /B5/B1/A0/BL/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /CJ /CS /CL /B4 /BG. /BC± /BD. /BE /B5/B1/A0/BL/BG /C3∗/B4/BK/BL/BE/B5−π /B7π /B7/D8/D3/D8/CP/D0 /DG/A0/BL/BH /C3∗/B4/BK/BL/BE/B5−π /B7π /B7/BF/B9/CQ /D3 /CS/DD /B4 /BD. /BG± /BC. /BL /B5/B1/A0/BL/BI /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5π /B7/A0/BL/BJ /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BL. /BD± /BD. /BK /B5× /BD/BC− /BF/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/A0/BL/BKπ /B7π /BC/B4 /BD. /BE/BG± /BC. /BC/BJ/B5× /BD/BC− /BF/A0/BL/BLπ /B7π /B7π−/B4 /BF. /BE/BD± /BC. /BD/BL/B5× /BD/BC− /BF/A0/BD/BC/BC ρ /BCπ /B7/B4 /BK. /BE± /BD. /BH /B5× /BD/BC− /BG/A0/BD/BC/BD π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT /B4 /BD. /BK/BC± /BC. /BD/BI/B5× /BD/BC− /BF/A0/BD/BC/BE σπ /B7/B8σ→π /B7π−/B4 /BD. /BF/BH± /BC. /BD/BE/B5× /BD/BC− /BF/A0/BD/BC/BF /CU/BC /B4/BL/BK/BC/B5π /B7/B8/CU/BC /B4/BL/BK/BC/B5→π /B7π− /B4 /BD. /BH/BG± /BC. /BF/BF/B5× /BD/BC− /BG/A0/BD/BC/BG /CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8/CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π− /B4 /BK± /BG /B5× /BD/BC− /BH/A0/BD/BC/BH /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8/CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π− /B4 /BH. /BC± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BC/BI ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8 ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−< /BK × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BD/BC/BJ /CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8/CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π− /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BC/BK /CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8/CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−< /BH × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BD/BC/BL /CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8/CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−< /BI × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BD/BD/BC /B4π /B7π /B7/B5/CB− /DB /CP/DA/CTπ−< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BD/BD π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BD/BEπ /B7/BEπ /BC/B4 /BG. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BD/BFπ /B7π /B7π−π /BC/B4 /BD. /BD/BG± /BC. /BC/BK/B5 /B1/A0/BD/BD/BG ηπ /B7/B8η→π /B7π−π /BC/B4 /BJ. /BJ± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BD/BH ωπ /B7/B8ω→π /B7π−π /BC< /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BI /BFπ /B7/BEπ−/B4 /BD. /BI/BF± /BC. /BD/BI/B5× /BD/BC− /BF/CB/BP/BD/BA/BD/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D7/D3/D1/CT /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/A0/BD/BD/BJηπ /B7/B4 /BF. /BF/BL± /BC. /BE/BL/B5× /BD/BC− /BF/A0/BD/BD/BKωπ /B7< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /A0/BD/BD/BLηρ /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BE/BCη/prime/B4/BL/BH/BK/B5π /B7/B4 /BH. /BD± /BD. /BC /B5× /BD/BC− /BF/A0/BD/BE/BDη/prime/B4/BL/BH/BK/B5ρ /B7< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/A0/BD/BE/BE /C3 /B7/C3 /BC/CB /B4 /BE. /BK/BL± /BC. /BD/BJ/B5× /BD/BC− /BF/A0/BD/BE/BF /C3 /B7/C3−π /B7/CJ /CQ /CL /B4 /BL. /BI/BF± /BC. /BF/BD/B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BD/BE/BG φπ /B7/B8φ→ /C3 /B7/C3−/B4 /BF. /BC/BI± /BC. /BF/BG/B5× /BD/BC− /BF/A0/BD/BE/BH /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BE. /BL/BC± /BC. /BF/BE/B5× /BD/BC− /BF/A0/BD/BE/BI /C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→/C3−π /B7 /B4 /BF. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BE/BJ /C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BD/BE/BK /C3 /BC/CB /C3 /BC/CBπ /B7/DG/A0/BD/BE/BL /C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB /B8/C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7 /B4 /BH. /BF± /BE. /BF /B5× /BD/BC− /BF/A0/BD/BF/BC /C3 /B7/C3−π /B7π /BC/DG/A0/BD/BF/BD φπ /B7π /BC/B8φ→ /C3 /B7/C3−/B4 /BD. /BD± /BC. /BH /B5/B1/A0/BD/BF/BE φρ /B7/B8φ→ /C3 /B7/C3−< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BF/BF /C3 /B7/C3−π /B7π /BC/D2/D3/D2/B9φ /B4 /BD. /BH /B7/BC. /BJ − /BC. /BI /B5/B1/A0/BD/BF/BG /C3 /B7/C3 /BC/CBπ /B7π−/B4 /BD. /BI/BL± /BC. /BD/BK/B5× /BD/BC− /BF/A0/BD/BF/BH /C3 /BC/CB /C3−π /B7π /B7/B4 /BE. /BF/BE± /BC. /BD/BK/B5× /BD/BC− /BF/A0/BD/BF/BI /C3 /BC/CB /C3−π /B7π /B7/B4/D2/D3/D2/B9 /C3∗ /B7 /C3∗ /BC/B5/A0/BD/BF/BJ /C3 /B7/C3−π /B7π /B7π−/B4 /BE. /BF± /BD. /BE /B5× /BD/BC− /BG/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD /CP/D4/D4 /CT/CP /D6/CT/CS/CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/A0/BD/BF/BKφπ /B7/B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BF/A0/BD/BF/BLφπ /B7π /BC/B4 /BE. /BF± /BD. /BC /B5/B1/A0/BD/BG/BC φρ /B7< /BD. /BH /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BG/BD /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BG. /BG± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BG/BE /C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB /B4 /BD. /BI± /BC. /BJ /B5/B1/A0/BD/BG/BF /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7/A0/BD/BG/BG /C3 /B7π /BC/B4 /BE. /BF/BJ± /BC. /BF/BE/B5× /BD/BC− /BG/A0/BD/BG/BH /C3 /B7π /B7π−/B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BG/BI /C3 /B7ρ /BC/B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BG/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /B7π− /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BG/BK /C3 /B7/CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5→ π /B7π− /B4 /BH. /BI± /BF. /BG /B5× /BD/BC− /BH/A0/BD/BG/BL /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→/C3 /B7π− /B4 /BH. /BC± /BF. /BG /B5× /BD/BC− /BH/A0/BD/BH/BC /C3 /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BD/BH/BD /C3 /B7/C3 /B7/C3−/B4 /BK. /BJ± /BE. /BC /B5× /BD/BC− /BH/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6 /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BD/BH/BEπ /B7/CT /B7/CT−/BV/BD < /BJ. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BH/BFπ /B7φ /B8φ→ /CT /B7/CT−/CJ /CT /CL /B4 /BE. /BJ /B7/BF. /BI − /BD. /BK /B5× /BD/BC− /BI/A0/BD/BH/BGπ /B7µ /B7µ−/BV/BD < /BF. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BH/BHρ /B7µ /B7µ−/BV/BD < /BH. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BI /C3 /B7/CT /B7/CT−/CJ /CU /CL< /BI. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BH/BJ /C3 /B7µ /B7µ−/CJ /CU /CL< /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BH/BKπ /B7/CT±µ∓/C4/BY /CJ /CV /CL< /BF. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BH/BL π /B7/CT /B7µ−/A0/BD/BI/BC π /B7/CT−µ /B7/A0/BD/BI/BD /C3 /B7/CT±µ∓/C4/BY /CJ /CV /CL< /BI. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BI/BE /C3 /B7/CT /B7µ−/A0/BD/BI/BF /C3 /B7/CT−µ /B7/A0/BD/BI/BGπ−/CT /B7/CT /B7/C4 < /BF. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BI/BHπ−µ /B7µ /B7/C4 < /BG. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BI/BIπ−/CT /B7µ /B7/C4 < /BH. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BI/BJρ−µ /B7µ /B7/C4 < /BH. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI/BK /C3−/CT /B7/CT /B7/C4 < /BG. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BI/BL /C3−µ /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BC /C3−/CT /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BD /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BK. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BE /BT /CS/D9/D1/D1/DD /D1/D3 /CS/CT /D9/D7/CT/CS /CQ /DD /D8/CW/CT /AC/D8/BA /B4/BF/BJ. /BF± /BD. /BI /B5/B1 /BJ/BI/BK /BJ/BI/BK/BJ/BI/BK /BJ/BI/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /CJ /CP /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /CQ /CL/CC /CW /CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CX/D7 /D1/D3 /CS/CT /D1/CP /DD /CS/CX/AB/CT/D6 /CU/D6/D3/D1 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT/D7/D9/CQ/D1/D3 /CS/CT/D7 /D8/CW/CP/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /D8/D3 /CX/D8/B8 /CS/D9/CT /D8/D3 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/AB/CT/CR/D8/D7/BA /CB/CT/CT /D8/CW/CT/D6/CT/D0/CT/DA/CP/D2/D8 /D4/CP/D4 /CT/D6/D7/BA/CJ /CR /CL /CC/CW/CT/D7/CT /D7/D9/CQ/CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /C3−π /B7π /B7/D1/D3 /CS/CT /CP /D6/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/BM /D7/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT/C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /CS /CL/CC /CW /CT/D8 /DB /D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D1/CT/CP/D7/D9/D6/CX/D2/CV /D8/CW/CX/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /CP /D6/CT /CX/D2 /D7/CT/D6/CX/D3/D9/D7 /CS/CX/D7/CP/CV/D6/CT/CT/D1/CT/D2/D8/BA/CB/CT/CT /D8/CW/CT /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CJ /CT /CL/CC /CW /CX /D7 /CX /D7 /D2/D3/D8 /CP/D8 /CT /D7 /D8/CU /D3 /D6/D8 /CW /CT /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/B8 /CQ/D9/D8 /D0/CT/CP/CS/D7 /D8/D3 /D8/CW/CT π /B7/CT /B7/CT−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CJ /CU /CL /CC/CW/CX/D7 /D1/D3 /CS/CT /CX/D7 /D2/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/CP/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT/CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT /AD/CP/DA/D3 /D6 /CX/D2 /D8/CW/CX/D7 /CS/CT/CR/CP /DD /BA/CJ /CV /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BE/BL /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BG/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BD/BL /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BF /BG /BA /BG /CU /D3 /D6 /BE/BK /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BD/BK /BD/DC/BD/BL /BC /BC/DC/BF/BC /BC /BC /BC/DC/BF/BJ /BC /BE /BL /BH/DC/BF/BK /BD /BH/BJ /BC /BC /BE/DC/BG/BG /BJ /BL /BC /BC /BF /BD/BC/DC/BG/BI /BE /BE/BJ /BD /BC /BK /BE/BK /BF/BH/DC/BH/BG /BG − /BI /BC /BC − /BE − /BI /BH/BI − /BE/BC/DC/BH/BK /BC /BD/BH /BC /BC /BG /BD/BH /BI /BH/BH − /BD/BG/DC/BI/BJ /BH /BG /BC /BC /BD /BG /BJ/BG /BD/BI /BI/BK − /BE/BK/DC/BJ/BG /BD /BJ /BC /BC /BE /BJ /BL /BE/BH − /BH /BD/BG/DC/BD/BD/BI /BD /BI /BC /BC /BE /BI /BK /BE/BF − /BH /BD/BF/DC/BD/BD/BJ /BD /BJ /BC /BC /BE /BJ /BK /BE/BJ − /BJ /BD/BH/DC/BD/BE/BE /BE /BK /BC /BC /BE /BK /BF/BE /BE/BL /BD/BC /BD/BF/DC/BD/BE/BF /BD /BE/BD /BC /BC /BI /BE/BD /BD/BF /BJ/BI − /BF/BJ /BH/BF/DC/BD/BE/BG /BC /BI /BC /BC /BE /BI /BH /BE/BD − /BK /BD/BG/DC/BD/BF/BK /BC /BI /BC /BC /BE /BI /BH /BE/BD − /BK /BD/BG/DC/BD/BJ/BE − /BF/BE − /BI/BL − /BF/BI − /BG− /BE/BH − /BI/BD − /BG/BD − /BG/BG − /BE/BJ − /BE/BL /DC/BD/BJ /DC/BD/BK /DC/BD/BL /DC/BF/BC /DC/BF/BJ /DC/BF/BK /DC/BG/BG /DC/BG/BI /DC/BH/BG /DC/BH/BK/DC/BJ/BG /BG/DC/BD/BD/BI /BG /BJ/BI/DC/BD/BD/BJ /BF /BJ /BI/DC/BD/BE/BE /BE/BE /BJ /BJ /BJ/DC/BD/BE/BF − /BH /BD/BL /BD/BK /BE/BF /BD/BK/DC/BD/BE/BG /BC /BH /BH /BF/BL /BI /BE/BG/DC/BD/BF/BK /BC /BH /BH /BF/BL /BI /BE/BG /BL/BL/DC/BD/BJ/BE − /BF/BG − /BD/BH − /BD/BF − /BD/BH − /BE/BC − /BE/BK − /BD/BH − /BD/BH /DC/BI/BJ /DC/BJ/BG /DC/BD/BD/BI /DC/BD/BD/BJ /DC/BD/BE/BE /DC/BD/BE/BF /DC/BD/BE/BG /DC/BD/BF/BK /BW /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/D3/D1/CT /D2/D3 /DB/B9/D3/CQ/D7/D3/D0/CT/D8/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT/D7/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR /B9/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /A0/B4 /CR→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/A0/B4 /CR→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/BY /D3 /D6 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B8 /DB /CT /D3/D2/D0/DD /D9/D7/CT /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /CT /B7/CP/D2/CSµ /B7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1/CI /BC→ /CR /CR /CS/CT/CR/CP /DD/D7/BN /D7/CT/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BF± /BC. /BC/BC/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BD/BC/BF± /BC. /BC/BC/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BD/BC/BF± /BC. /BC/BC/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BC. /BD/BC/BF± /BC. /BC/BC/BL /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /BF/BJ/BK /BF/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /C7/C8 /BT/C4 /CI /BC→ /CR /CR/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /D9/D7/CT/D7 /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU/D6/CX/CV/CW/D8/B9/D7/CX/CV/D2 /D3/DA/CT/D6 /DB/D6/D3/D2/CV/B9/D7/CX/CV/D2 /D0/CT/D4/D8/D3/D2/D7 /D3/D4/D4 /D3/D7/CX/D8/CT /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/CS/CT/CR/CP /DD/D7 /CX/D2 /CI /BC→ /CR /CR /BA /A0/B4 /CR→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/A0/B4 /CR→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/BY /D3 /D6 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B8 /DB /CT /D3/D2/D0/DD /D9/D7/CT /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /CT /B7/CP/D2/CSµ /B7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1/CI /BC→ /CR /CR /CS/CT/CR/CP /DD/D7/BN /D7/CT/CT /D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BE± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BE /BJ/BF /C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/BA/BA/BA /BC/BH /BV/C0/CA/CB νµ /CT/D1/D9/D0/D7/CX/D3/D2/BC. /BC/BL/BH± /BC. /BC/BC/BJ /B7/BC. /BC/BD/BG − /BC. /BC/BD/BF /BE/BK/BE/BL /BT/CB/CC/C1/BX/CA /BC/BC /BW /C6/C7/C5/BW νµ /BY /CT→µ−µ /B7/CG/BC. /BC/BL/BC± /BC. /BC/BC/BJ /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /BG/BJ/BI /BG/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /C7/C8 /BT/C4 /CI /BC→ /CR /CR/BC. /BC/BK/BI± /BC. /BC/BD/BJ /B7/BC. /BC/BC/BK − /BC. /BC/BC/BJ /BI/BL /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BY /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BC. /BC/BJ/BK± /BC. /BC/BC/BL± /BC. /BC/BD/BE /C7/C6/BZ /BK/BK /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BC. /BC/BJ/BK± /BC. /BC/BD/BH± /BC. /BC/BE /BU/BT/CA/CC/BX/C4 /BK/BJ /C2/BT/BW/BX /CT /B7/CT−/BF/BG. /BI/BZ /CT /CE/BC. /BC/BK/BE± /BC. /BC/BD/BE /B7/BC. /BC/BE − /BC. /BC/BD /BT/C4 /CC/C0/C7/BY/BY /BK/BG /BZ /CC /BT/CB/CB /CT /B7/CT−/BF/BG. /BH/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BL /BK/BK /C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/BA/BA/BA /BC/BE /BV/C0/CA/CB /CB/CT/CT /C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/CB/CD /BC/BH/BC. /BC/BK/BL± /BC. /BC/BD/BK± /BC. /BC/BE/BH /BU/BT/CA/CC/BX/C4 /BK/BH /C2 /C2/BT/BW/BX /CB/CT/CT /BU/BT/CA/CC/BX/C4 /BK/BJ/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /D9/D7/CT/D7 /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU/D6/CX/CV/CW/D8/B9/D7/CX/CV/D2 /D3/DA/CT/D6 /DB/D6/D3/D2/CV/B9/D7/CX/CV/D2 /D0/CT/D4/D8/D3/D2/D7 /D3/D4/D4 /D3/D7/CX/D8/CT /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/CS/CT/CR/CP /DD/D7 /CX/D2 /CI /BC→ /CR /CR /BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BY /D9/D7/CT/D7 /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU/D6/CX/CV/CW/D8/B9/D7/CX/CV/D2 /D3/DA/CT/D6 /DB/D6/D3/D2/CV/B9/D7/CX/CV/D2 /D0/CT/D4/D8/D3/D2/D7 /CX/D2 /CP /D7/CP/D1/D4/D0/CT /D3/CU/CT/DA/CT/D2/D8/D7 /D8/CP/CV/CV/CT/CS /CQ /DD /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/CS/CT/CR/CP /DD/D7/BA/A0/B4 /CR→/lscript /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→/lscript /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/A0/B4 /CR→/lscript /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5 /A0/B4 /CR→/lscript /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/B4 /CR→ /CP/D2/DD/D8/CW/CX/D2/CV/B5/CC/CW/CX/D7 /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /B4/D2/D3/D8 /CP /D7/D9/D1/B5 /D3/CU /CT /B7/CP/D2/CSµ /B7/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BH/BK± /BC. /BC/BC/BG/BE± /BC. /BC/BC/BE/BK /BD/BK/BE/BK /BI/BT/BU/CA/BX/CD /BC/BC /C7 /BW/C4/C8/C0 /CI /BC→ /CR /CR/BC. /BC/BL/BH± /BC. /BC/BC/BI /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BI /BK/BH/BG /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /C7/C8 /BT/C4 /CI /BC→ /CR /CR/BI/BT/BU/CA/BX/CD /BC/BC /C7 /D9/D7/CT/D7 /D0/CT/D4/D8/D3/D2/D7 /D3/D4/D4 /D3/D7/CX/D8/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7/B8 /BW /B7/B8/D3 /D6 /BW /BC/D1/CT/D7/D3/D2/D7/BA/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C3 /D9/D7/CT/D7 /D8/CW/CT 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/B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BC/BF /BL/BC /BD/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CD /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/BD/BC/C7/D2/CT/B9/D8/CW/CX/D6/CS /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /B7/DB /D3/D9/D0/CS /CS/CT/CR/CP /DD/D8 /D3 /C3 /B7π /BC/B8 /CP/D2/CS /D3/D2/CT/B9/D8/CW/CX/D6/CS /D3/CU/D8/CW/CX/D7 /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CD/D0/CX/D1/CX/D8 /CX/D7 < /BC/BA/BC/BI/BK/B8 /DB/CW/CX/CR/CW /CX/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /C3 /B7/CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI/BI< /BC. /BC/BI/BI< /BC. /BC/BI/BI< /BC. /BC/BI/BI/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8 /BU/BX/CB /CT /B7/CT−≈ /BF/BJ/BJ/BF /C5/CT/CE/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D2/CR/D0/D9/CS/CT/D7 η /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CU/D6/D3/D1 η/prime/CS/CT/CR/CP /DD/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BF± /BC. /BH± /BC. /BH /BI. /BF± /BC. /BH± /BC. /BH/BI. /BF± /BC. /BH± /BC. /BH /BI. /BF± /BC. /BH± /BC. /BH/BD/BL/BJ/BE± /BD/BG/BE /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BG± /BC. /BD/BI± /BC. /BC/BL /BD. /BC/BG± /BC. /BD/BI± /BC. /BC/BL/BD. /BC/BG± /BC. /BD/BI± /BC. /BC/BL /BD. /BC/BG± /BC. /BD/BI± /BC. /BC/BL/BK/BE± /BD/BF /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BF± /BC. /BD/BC± /BC. /BC/BJ /BD. /BC/BF± /BC. /BD/BC± /BC. /BC/BJ/BD. /BC/BF± /BC. /BD/BC± /BC. /BC/BJ /BD. /BC/BF± /BC. /BD/BC± /BC. /BC/BJ/BE/BG/BK± /BE/BD /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH/BL/BC /BT/CA/CC/CD/CB/C7 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/BW/CT/CR/CP /DD /BV/D3/D2/D7/D8/CP/D2/D8/D7 /D3/CU /BV/CW/CP /D6/CV/CT/CS /C8/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /C5/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /BW /B7/D7/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG/BC± /BC. /BI/BI /B7/BC. /BC/BL − /BC. /BD/BE /BG. /BG/BC± /BC. /BI/BI /B7/BC. /BC/BL − /BC. /BD/BE /BG. /BG/BC± /BC. /BI/BI /B7/BC. /BC/BL − /BC. /BD/BE /BG. /BG/BC± /BC. /BI/BI /B7/BC. /BC/BL − /BC. /BD/BE /BG/BJ± /BJ /BD/BD/BT/CA/CC/CD/CB/C7 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BE /B7/BD /BD. /BD − /BH. /BF± /BD. /BC /BF /BD/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BH /BW /BU/BX/CB /CT /B7/CT−≈ /BF/BA/BJ/BJ/BF /BZ/CT/CE/BF. /BH± /BD. /BG± /BC. /BI /BJ /BD/BF/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BG /BT /BV/C4/BX/C7 /C1/D2/CR/D0/BA /CX/D2 /BT/CA/CC/CD/CB/C7 /BC/BH /BT/BK /B7/BD /BI − /BH /B7/BH − /BE /BD /BD/BG/BU/BT/C1 /BL/BK /BU /BU/BX/CB /CT /B7/CT−→ /BW∗ /B7/BW−/BD/BD/BT/CA/CC/CD/CB/C7 /BC/BH /BT /D3/CQ/D8/CP/CX/D2/D7 /CU/BW /B7 /BP/BE /BE /BE . /BI± /BD/BI. /BJ /B7/BE. /BK − /BF. /BG /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BD/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BH /BW /AC/D2/CS/D7 /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B9/D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS /BE. /BI/BJ± /BD. /BJ/BG /BW /B7→µ /B7νµ /CT/DA/CT/D2/D8/D7/B8 /CP/D2/CS/CU/D6/D3/D1 /D8/CW/CX/D7 /D3/CQ/D8/CP/CX/D2/D7 /CU/BW /B7 /BP/BF /BJ /BD /B7/BD /BE /BL − /BD/BD/BL± /BE/BH /C5/CT/CE/BA/BD/BF/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BG /BT /AC/D2/CS/D7 /CT/CX/CV/CW/D8 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D7/D8/CX/D1/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU/D3/D2/CT/B8 /CP/D2/CS /CU /D6/D3/D1 /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/D7 /CU/BW /B7 /BP /BE/BC/BE ± /BG/BD± /BD/BJ /C5/CT/CE/BA/BD/BG/BU/BT/C1 /BL/BK /BU /D3/CQ/D8/CP/CX/D2/D7 /CU/BW /B7 /BP /B4/BF/BC/BC /B7/BD /BK /BC − /BD/BH/BC /B7/BK /BC − /BG/BC /B5 /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BD× /BD/BC− /BF < /BE. /BD× /BD/BC− /BF< /BE. /BD× /BD/BC− /BF < /BE. /BD× /BD/BC− /BF/BL/BC /CA/CD/BU/C1/C6 /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig /C3 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig /C3 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig /C3 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig /C3 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BI± /BC. /BC/BC/BH /C7/CD/CA 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/BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BF. /BH /B7/BC. /BJ − /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH /B7/BC. /BJ − /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH /B7/BC. /BJ − /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH /B7/BC. /BJ − /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BC± /BC. /BJ/BH± /BC. /BE/BJ /BE/BL± /BI /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C7 /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/BF. /BH /B7/BD. /BE − /BC. /BJ± /BC. /BG /BD/BG /BU/BT/C1 /BL/BD /C5/CA/C3/BF /CT /B7/CT−≈ /BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/CT/CT /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CT /BW /B7/C4/CX/D7/D8/CX/D2/CV/D7 /CU/D3 /D6/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG/BL± /BC. /BF/BD /C7/CD/CA /BY/C1/CC /BH. /BG/BL± /BC. /BF/BD /C7/CD/CA /BY/C1/CC/BH. /BG/BL± /BC. /BF/BD /C7/CD/CA /BY/C1/CC /BH. /BG/BL± /BC. /BF/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BE/BA/BH. /BH/BE± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BH/BE± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BH/BE± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BH/BE± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC/BI± /BD. /BE/BD± /BC. /BG/BC /BE/BK± /BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C7 /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/BH. /BH/BI± /BC. /BE/BJ± /BC. /BE/BF /BG/BE/BE± /BE/BD /BD/BL/C0/CD/BT/C6/BZ /BC/BH /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BD/BL/C0/CD/BT/C6/BZ /BC/BH /BU /AC/D2/CS/D7 /A0/B4 /BW /BC→ /C3∗−/CT /B7ν/CT /B5/BB /A0 /B4 /BW /B7→ /C3∗ /BC/CT /B7ν/CT /B5/BP/BC. /BL/BK± /BC. /BC/BK± /BC. /BC/BG/BN/CX/D7/D3/D7/D4/CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D4 /D6/CT/CS/CX/CR/D8/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /CX/D7 /BD/BA/BC/BA/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/CT /B7ν/CT/parenrightbig/A0/BF/BJ /BB/A0/BD/BL /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/CT /B7ν/CT/parenrightbig/A0/BF/BJ /BB/A0/BD/BL /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/CT /B7ν/CT/parenrightbig/A0/BF/BJ /BB/A0/BD/BL /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/CT /B7ν/CT/parenrightbig/A0/BF/BJ /BB/A0/BD/BL/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/CT/CT /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CT /BW /B7/C4/CX/D7/D8/CX/D2/CV/D7/CU/D3 /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BH± /BC. /BE/BE /C7/CD/CA /BY/C1/CC /BD. /BF/BH± /BC. /BE/BE /C7/CD/CA /BY/C1/CC/BD. /BF/BH± /BC. /BE/BE /C7/CD/CA /BY/C1/CC /BD. /BF/BH± /BC. /BE/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BE/BA/BD. /BC± /BC. /BF /BD. /BC± /BC. /BF/BD. /BC± /BC. /BF /BD. /BC± /BC. /BF/BF/BH /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BD /C7/C5/BX/BZ π−/BF/BG/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BJ /BB/A0/BG/BI/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/CT/CT /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CT /BW /B7/C4/CX/D7/D8/CX/D2/CV/D7/CU/D3 /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BL/BI± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BL/BI± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BL/BI± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BL/BI± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA/BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BJ/BG± /BC. /BC/BG± /BC. /BC/BH /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BE /BV/C4/BX/C7 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BI/BE± /BC. /BD/BH± /BC. /BC/BL /BF/BH /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BD /C7/C5/BX/BZ π−/BF/BG/BC /BZ/CT/CE/BC. /BH/BH± /BC. /BC/BK± /BC. /BD/BC /BK/BK/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BT/CA/BZ /CT /B7/CT−≈ /BD/BC. /BG/BZ /CT /CE/BC. /BG/BL± /BC. /BC/BG± /BC. /BC/BH /BT/C6/C2/C7/CB /BK/BL /BU /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 WEIGHTED AVERAGE 0.61 ±0.07 (Error scaled by 1.6) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ANJOS 89B E691 3.4ALBRECHT 91 ARG 0.2ADAMOVICH 91 OMEG 0.0BRANDENB... 02 CLEO 4.2χ2 7.9 (Confidence Level = 0.049) 0.2 0.4 0.6 0.8 1 1.2/A0/parenleftBig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/parenrightBig/BB/A0/parenleftBig/C3−π /B7π /B7/parenrightBig/A0/parenleftbig/C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C3−π /B7/CT /B7ν/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BJ< /BC. /BC/BC/BJ< /BC. /BC/BC/BJ< /BC. /BC/BC/BJ/BL/BC /BT/C6/C2/C7/CB /BK/BL /BU /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BE/BE /BB/A0/BD/BK /A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BE/BE /BB/A0/BD/BK /A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BE/BE /BB/A0/BD/BK /A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BE/BE /BB/A0/BD/BK/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD/BJ± /BC. /BC/BF/BC± /BC. /BC/BE/BF /BC. /BG/BD/BJ± /BC. /BC/BF/BC± /BC. /BC/BE/BF/BC. /BG/BD/BJ± /BC. /BC/BF/BC± /BC. /BC/BE/BF /BC. /BG/BD/BJ± /BC. /BC/BF/BC± /BC. /BC/BE/BF/BH/BH/BH± /BF/BL /C4/C1/C6/C3 /BC/BG /BX /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BF/BK /BB/A0/BD/BK /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BF/BK /BB/A0/BD/BK /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BF/BK /BB/A0/BD/BK /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3 /BCµ /B7νµ/parenrightbig/A0/BF/BK /BB/A0/BD/BK/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/CT/CT /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CT /BW /B7/C4/CX/D7/D8/CX/D2/CV/D7/CU/D3 /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BL/BG± /BC. /BC/BG/BF± /BC. /BC/BF/BF /BC. /BH/BL/BG± /BC. /BC/BG/BF± /BC. /BC/BF/BF/BC. /BH/BL/BG± /BC. /BC/BG/BF± /BC. /BC/BF/BF /BC. /BH/BL/BG± /BC. /BC/BG/BF± /BC. /BC/BF/BF/BH/BH/BH± /BF/BL /C4/C1/C6/C3 /BC/BG /BX /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BJ/BJ/BC /BJ/BJ/BC/BJ/BJ/BC /BJ/BJ/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BK /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BK /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BK /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BF/BK /BB/A0/BG/BI/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/CT/CT /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CT /BW /B7/C4/CX/D7/D8/CX/D2/CV/D7/CU/D3 /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BC. /BH/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT 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/BZ/CT/CE/BC. /BC/BJ/BL± /BC. /BC/BD/BL± /BC. /BC/BD/BF /BF/BL /BE/BJ/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BE/BI/BT/C1/CC /BT/C4/BT /BL/BJ /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D7/D9/CQ/D8/D6/CP/CR/D8/D7 /BW /B7→η/primeµ /B7νµ /CP/D2/CS /D3/D8/CW/CT/D6 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7 /D8/D3 /CV/CT/D8 /D8/CW/CX/D7/D6/CT/D7/D9/D0/D8/BA/BE/BJ/BU/CT/CR/CP/D9/D7/CT /D8/CW/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/DD /CU/D3 /D6 /D4/CW/D3/D8/D3/D2/D7 /CX/D7 /D0/D3 /DB/B8 /D8/CW/CX/D7 /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /D6/CT/D7/D9/D0/D8 /CP/D0/D7/D3/CX/D2/CR/D0/D9/CS/CT/D7 /CP/D2/DD /BW /B7→η/primeµ /B7νµ→γρ /BCµ /B7νµ /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D2/D9/D1/CT/D6/CP/D8/D3 /D6/BA/A0/parenleftbig ω /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig ω /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig ω /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig ω /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BI /B7/BC. /BC/BC/BC/BJ − /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BD /BC. /BC/BC/BD/BI /B7/BC. /BC/BC/BC/BJ − /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BD/BC. /BC/BC/BD/BI /B7/BC. /BC/BC/BC/BJ − /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BD /BC. /BC/BC/BD/BI /B7/BC. /BC/BC/BC/BJ − /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BD/BJ. /BI /B7/BF. /BF − /BE. /BJ /C0/CD/BT/C6/BZ /BC/BH /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig φ /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig φ /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig φ /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig φ /CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT φ /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BC/BD< /BC. /BC/BE/BC/BD< /BC. /BC/BE/BC/BD< /BC. /BC/BE/BC/BD/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C8 /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE/BC/BL /BL/BC /BU/BT/C1 /BL/BD /C5/CA/C3/BF /CT /B7/CT−≈ /BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig φµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig φµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT φ /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BC/BG< /BC. /BC/BE/BC/BG< /BC. /BC/BE/BC/BG< /BC. /BC/BE/BC/BG/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C8 /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BJ/BE /BL/BC /BU/BT/C1 /BL/BD /C5/CA/C3/BF /CT /B7/CT−≈ /BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig π /BC/lscript /B7ν/lscript/parenrightbig/A0/BF/BH /BB/A0/BE/BL /A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig π /BC/lscript /B7ν/lscript/parenrightbig/A0/BF/BH /BB/A0/BE/BL /A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig π /BC/lscript /B7ν/lscript/parenrightbig/A0/BF/BH /BB/A0/BE/BL /A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig π /BC/lscript /B7ν/lscript/parenrightbig/A0/BF/BH /BB/A0/BE/BL/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BU/BT/CA/CC/BX/C4 /CC /BL/BJ /BV/C4/BX/C7 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/A0/BF/BI /BB/A0/BF/BK /A0/parenleftbig η/prime/B4/BL/BH/BK/B5µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/A0/BF/BI /BB/A0/BF/BK /A0/parenleftbig η/prime/B4/BL/BH/BK/B5µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/A0/BF/BI /BB/A0/BF/BK /A0/parenleftbig η/prime/B4/BL/BH/BK/B5µ /B7νµ/parenrightbig/BB/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/parenrightbig/A0/BF/BI /BB/A0/BF/BK/BW/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT η/prime/B4/BL/BH/BK/B5 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /D7/CT/CP /D6/CR/CW /CP /D6/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC/BL/BC /C3 /C7/BW /BT/C5/BT /BL/BF /BU /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/B4 /C3∗/B4/BK/BL/BE/B5π /B5 /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BE /BL/BC /BT/C6/C2/C7/CB /BL/BE /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/A0/parenleftbig/B4 /C3ππ /B5 /BC/CT /B7ν/CT /D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/B4 /C3ππ /B5 /BC/CT /B7ν/CT /D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/B4 /C3ππ /B5 /BC/CT /B7ν/CT /D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/B4 /C3ππ /B5 /BC/CT /B7ν/CT /D2/D3/D2/B9 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BL /BL/BC /BT/C6/C2/C7/CB /BL/BE /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/A0/parenleftbig/C3−π /B7π /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/A0/BE/BJ /BB/A0/BE/BE /A0/parenleftbig/C3−π /B7π /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/A0/BE/BJ /BB/A0/BE/BE /A0/parenleftbig/C3−π /B7π /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/A0/BE/BJ /BB/A0/BE/BE /A0/parenleftbig/C3−π /B7π /BCµ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7µ /B7νµ/parenrightbig/A0/BE/BJ /BB/A0/BE/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG/BE< /BC. /BC/BG/BE< /BC. /BC/BG/BE< /BC. /BC/BG/BE/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BX /BX/BI/BK/BJ γ /BU/CT /BXγ≈ /BE/BC/BC /BZ/CT/CE/A0/parenleftbig /C3/BD 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/BC/BH/BA/BF/BE/BU/BT/C4/BX/CB/CC /BL/BG /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BW /B7→ /C3−π /B7π /B7/CP/D2/CS /BW /BC→ /C3−π /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /D8/D3 /CQ /CT /BE . /BF/BH± /BC. /BD/BI± /BC. /BD/BI /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT/CX/D6 /CP/CQ/D7/D3/D0/D9/D8/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU/D8/CW/CT /BW /BC→/C3−π /B7/CU/D6/CP/CR/D8/CX/D3/D2 /B4/BT/C3/BX/CA/C1/BU /BL/BF/B5/BA/BF/BF/BU/BT/CA/C4/BT /BZ/BL /BE /BV /CR/D3/D1/D4/D9/D8/CT/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CQ /DD /D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/BA/BF/BG/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /B4/C5/BT/CA/C3/B9/BE/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3/CQ/CT /BC. /BF/BK± /BC. /BC/BH /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BG. /BE± /BC. /BI± /BC. /BF/D2 /CQ /BA DALITZ PLOT ANALYSIS FORMALISM Written January 2006 by D. Asner (Carleton University) Introduction: Weak nonleptonic decays of DandBmesons are expected to proceed dominantly through resonant two-body decays [1]; see Ref. [2] for a revi ew of resonance phenomenology. The amplitudes are typically calculated with the Dalitz-plotanalysis technique [3], which uses the minimum number ofindependent observable quantities. For three-body decays of aspin-0 particle to all pse udo-scalar ﬁnal states, DorB→abc, the decay rate [4] is Γ=1 (2π)332√ s3|M|2dm2 abdm2bc, (1) where mijis the invariant mass of particles iandj.T h e coeﬃcient of the amplitude includes all kinematic factors, and |M|2contains the dynamics. The scatter plot in m2 abversus m2 bc is the Dalitz plot. If |M|2is constant, the kinematically allowed region of the plot will be populated uniformly with events.Any variation in the population over the Dalitz plot is due todynamical rather than kinematic al eﬀects. It is straightforward to extend the formalism beyond three-body ﬁnal states. ForN-body ﬁnal states with only spin-0 particles, phase space has dimension 3 N−7. Other decays of interest include one vector particle or a fermion/anti-fermion pair ( e.g.,B→D ∗ππ, B→ Λcpπ,B→K/lscript/lscript) in the ﬁnal state. For the ﬁrst case, phase space has dimension 3 N−5, and for the latter two the dimension is 3 N−4. Formalism: The amplitude for the process, R→rc,r→ab where Ris aDorB,ris an intermediate resonance, and a,b, care pseudo-scalars, is given by Mr(J, L, l, m ab,mbc)=/summationdisplay λ/angbracketleftab|rλ/angbracketrightTr(mab)/angbracketleftcrλ|RJ/angbracketright(2) =Z(J, L, l,/vector p, /vectorq)BR L(|/vectorp|)Br L(|/vectorq|)Tr(mab). The sum is over the helicity states λofr,Jis the total angular momentum of R(forDandBdecays, J=0), Lis the orbital angular momentum between randc,lis the orbital angular momentum between aandb(the spin of r),/vectorpand/vectorqare the momenta of cand of ain the rrest frame, Zdescribes theangular distribution of the ﬁnal-state particles, BR LandBr L are the barrier factors for the production of rcand of ab,a n d Tris the dynamical function describing the resonance r.T h e amplitude for modeling the Dalitz plot is a phenomenological object. Diﬀerences in the parametrizations of Z,BL,a n dTr,a s well as in the set of resonances r, complicate the comparison of results from diﬀerent experiments. Usually the resonances are modeled with a Breit-Wigner form, although some more recent analyses use a K-matrix for- malism [5,6,7] with the P-vector approximation [8] to describe theππS-wave. The nonresonant (NR) contribution to D→abcis parametrized as constant (S-wave) with no variation in magni-tude or phase across the Dalitz p lot. The available phase space is much greater for Bdecays, and the nonresonant contribution toB→abcrequires a more sophisticated parametrization. The- oretical models of the NR amplitude [9-12] do not reproducethe distributions observed in the data. Experimentally, severalparametrizations have been used [13,14]. Barrier Factor B L:The maximum angular momentum Lin a strong decay is limited by the linear momentum q.D e c a y particles moving slowly with an impact parameter (mesonradius) dof order 1 fm have diﬃculty generating suﬃcient angular momentum to conserve the spin of the resonance. TheBlatt-Weisskopf [15,16] functions B L, given in Table 1, weight the reaction amplitudes to account for this spin-dependenteﬀect. These functions are normalized to give B L=1f o r z=(|q|d)2= 1. Another common formulation, B/prime L,a l s oi n Table 1, is normalized to give B/prime L=1f o r z=z0=(|q0|d)2 where q0is the value of qwhen mab=mr. Table 1: Blatt-Weisskopf barrier factors. LB L(q) B/prime L(q,q0) 01 1 1/radicalbigg 2z 1+z/radicalbigg 1+z0 1+z 2/radicalBigg 13z2 (z−3)2+9z/radicalBigg (z0−3)2+9z0 (z−3)2+9z where z=(|q|d)2andz0=(|q0|d)2 Angular distribution: T h et e n s o ro rZ e m a c hf o r m a l - ism [17,18] and the helicity formalism [19,18] yield identicaldescriptions of the angular distributions for the decay processR→rc,r→abwhen a,bandcall have spin-0. The angular distributions for L=0,1,and 2 are given in Table 2. For ﬁnal-state particles with non-zero spin ( e.g., radiative decays), the helicity formalism is required. /BJ/BJ/BE /BJ/BJ/BE/BJ/BJ/BE /BJ/BJ/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± Table 2: Angular distributions for L=0,1,2 where θis the angle between particles aand cin the rest frame of resonance r,/radicalbig 1+ζ2= Er/mabis a relativistic correction, and Er= (m2 R+m2 ab−m2 c)/2mR. J→L+lAngular distribution 0→0+0 uniform 0→1+1 (1+ ζ2)c o s2θ 0→2+2/parenleftbigg ζ2+3 2/parenrightbigg2 (cos2θ−1/3)2 Dynamical Function Tr:The dynamical function Tris de- rived from the S-matrix formalism. In general, the ampli- tude that a ﬁnal state fcouples to an initial state iis Sfi=/angbracketleftf|S|i/angbracketright, where the scattering operator Sis unitary and satisﬁes SS†=S†S=I. The Lorentz-invariant transition op- erator ˆTis deﬁned by separating the probability that f=i, yielding S=I+2iT=I+2i{ρ}1/2ˆT{ρ}1/2, (3) where Iis the identity operator, ρis the diagonal phase-space matrix, with ρii=2qi/m,a n d qiis the momentum of ain the rrest frame for decay channel i. In the single-channel S-wave case,S=e2iδsatisﬁes unitarity and ˆT=1 ρeiδsinδ. (4) There are three common formulations of the dynamical func- tion. The Breit-Wigner formalism—the ﬁrst term in a Taylorexpansion about a T-matrix pole—is the simplest formulation. TheK-matrix formalism [5] is more general (allowing more than one T-matrix pole and coupled channels while preserving unitarity). The Flatt´ e distribution [20] is used to parametrize resonances near threshold and is equivalent to a one-pole, two-channel K-matrix. Breit-Wigner Formulation: The common formulation of a Breit-Wigner resonance decaying to spin-0 particles aandbis T r(mab)=1 m2r−m2 ab−imrΓab(q). (5) The “mass-dependent” width Γ is Γ=Γ r/parenleftbiggq qr/parenrightbigg2L+1/parenleftbiggmr mab/parenrightbigg B/prime L(q,q0)2, (6) andB/prime L(q,q0) is the Blatt-Weisskopf barrier factor from Ta- ble 1. A Breit-Wigner parametrization best describes isolated,non-overlapping resonances fa r from the threshold of addi- tional decay channels. For the ρandρ(1450) a more complex parametrization suggested by Gounaris-Sakarai [21] is oftenused [22-26]. Unitarity can be violated when the dynamical function is parametrized as the sum of two or more overlapping Breit-Wigners. The proximity of a threshold to a resonancedistorts the line shape from a s imple Breit-Wigner. Here the Flatt´e formula provides a better description and is discussed below.K-matrix Formalism: TheTmatrix can be written as ˆT=(I−iˆKρ) −1ˆK, (7) where ˆKis the Lorentz-invariant K-matrix describing the scattering process and ρis the phase-space factor. Resonances appear as poles in the K-matrix: ˆKij=/summationdisplay α/radicalbig mαΓαi(m)mαΓαj(m) (m2α−m2)√ ρiρj. (8) TheK-matrix is real by construction, and so the associated T-matrix respects unitarity. For a single pole in a single channel, Kis K=m0Γ(m) m2 0−m2(9) and T=K(1−iK)−1=m0Γ(m) m2 0−m2−im0Γ(m), (10) which is the relativistic Breit-Wigner formula. For two poles in a single channel, Kis K=mαΓα(m) m2α−m2+mβΓβ(m) m2 β−m2. (11) Ifmαandmβare far apart relative to the widths, the T matrix is approximately the sum of two Breit-Wigners, T(Kα+ Kβ)≈T(Kα)+T(Kβ), each of the form of Eq. (10). This approximation is not valid for two nearby resonances, in whichcaseTcan violate unitarity. This formulation, which applies to S-channel production in two-body scattering, ab→cd, can be generalized to describe the production of resonances in processes such as the decay of charmmesons. The key assumption here is that the two-body systemdescribed by the K-matrix does notinteract with the rest of the ﬁnal state [8]. The validity of this assumption varies withthe production process and is appropriate for reactions such as π −p→π0π0nand semileptonic decays such as D→Kπ/lscriptν .T h e assumption may be of limited validity for production processessuch as p p→πππorD→πππ. In these cases, the two-body Lorentz-invariant amplitude, ˆF,i sg i v e nb y ˆFi=(I−iˆKρ)−1 ijˆPj=(ˆTˆK−1)ijˆPj, (12) where Pis the production vector that parametrizes the reso- nance production in the open channels. For the ππS-wave, a common formulation of the K- matrix [7,24,25] is Kij(s)=⎡ ⎣/summationdisplay α(g(α) ig(α) j m2α−s)+fsc ij1−ssc 0 s−ssc 0⎤ ⎦/bracketleftbigg(s−sAm2 π/2)(1−sA0) (s−sA0)/bracketrightbigg . (13) The factor g(α) iis the real coupling constant of the K-matrix polemαto meson channel i; the parameters fsc ijandssc 0describe a smooth part of the K-matrix elements; the second factor in square brackets suppresses a false k inematical singularity near /BJ/BJ/BF /BJ/BJ/BF/BJ/BJ/BF /BJ/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± theππthreshold (the Adler zero); and the number 1 has units GeV2. The production vector, with i= 1 denoting ππ,i s Pj(s)=⎡ ⎣/summationdisplay α(βαg(α) j m2α−s)+fpr 1j1−spr 0 s−spr 0⎤ ⎦/bracketleftbigg(s−sAm2 π/2)(1−sA0) (s−sA0)/bracketrightbigg . (14) where the free parameters of the Dalitz plot ﬁt are the complex production couplings βαand the production-vector background parameters fpr 1jandspr 0. All other parameters are ﬁxed by scattering experiments. Ref. [6] describes the ππscattering data with a 4-pole, 2-channel ( ππ,K¯K) model, while Ref. [7] describes the scattering data with 5-pole, 5-channel ( ππ,K¯K, ηη,η/primeη/primeand 4π) model. The former has been implemented by CLEO [27] and the latter by FOCUS [25] and BABAR [24]. In both cases, only the ππchannel was analyzed. A more complete coupled-channel analysis would si multaneously ﬁt all ﬁnal states accessible by rescattering. Flatt´eF o r m a l i s m : The Flatt´ e formulation is used when a second channel opens close to a resonance: ˆT(mab)=1 m2r−m2 ab−i(ρ1g2 1+ρ2g2 2), (15) where g2 1+g2 2=m0Γr.This situation occurs in the ππS-wave where the f0(980) is near the K Kthreshold, and in the πη channel where the a0(980) also lies near the K Kthreshold. For the a0(980) resonance, the relevant coupling constants are g1=gπηandg2=gKK, and the phase space terms are ρ1=ρπη andρ2=ρKK,w h e r e ρab=/radicalBigg /parenleftbigg 1−(ma−mb mab)2/parenrightbigg/parenleftbigg 1+(ma−mb mab)2/parenrightbigg . (16) For the f0(980) the relevant coupling constants are g1=gππ andg2=gKK, and the phase space terms are ρ1=ρππand ρ2=ρKK. The charged and neutral Kchannels are usually assumed to have the same coupling constant but diﬀerent phasespace factors, due to m K+/negationslash=mK0; the result is ρKK=1 2⎛ ⎝/radicalBigg 1−/parenleftbigg2mK± mKK/parenrightbigg2 +/radicalBigg 1−/parenleftbigg2mK0 mKK/parenrightbigg2⎞ ⎠.(17) Branching Ratios from Dalitz Plot Fits: Aﬁ tt ot h e Dalitz plot distribution using either a Breit-Wigner or a K- matrix formalism factorizes into a resonant contribution to the amplitude Mjand a complex coeﬃcient, ajeiδj,w h e r e aj andδjare real. The deﬁnition of a rate of a single process, given a set of amplitudes ajand phases δj, is the square of the relevant matrix element (see Eq. (1)). The “ﬁt fraction” isusually deﬁned as the integral over the Dalitz plot ( m abvs.mbc) of a single amplitude squared divided by the integral over theDalitz plot of the square of the coherent sum of all amplitudes, or ﬁt fraction j=/integraltext/vextendsingle/vextendsingleajeiδjMj/vextendsingle/vextendsingle2dm2 abdm2bc /integraltext/vextendsingle/vextendsingle/summationtext kakeiδkMk/vextendsingle/vextendsingle2dm2 abdm2bc, (18)where Mjis deﬁned in Eq. (2) and described in Ref. [28]. In general, the sum of the ﬁt fractions for all components will notbe unity due to interference. When the K-matrix of Eq. (12) is used to describe a wave (e.g.,t h e ππS-wave), then M jrefers to the entire wave. In this case, it may not be straightforward to separate Mjinto a sum of individual resonances unless these are narrow and wellseparated. Reconstruction Eﬃciency and Resolution: The eﬃciency for reconstructing an event as a function of position on theDalitz plot is in general non-uniform. Typically, a Monte Carlosample generated with a uniform distribution in phase spaceis used to determine the eﬃciency. The variation in eﬃciencyacross the Dalitz plot varies w ith experiment and decay mode. Most recent analyses utilize a full GEANT [29] detector simu- lation. Finite detector resolution can usually be safely neglected as most resonances are comparatively broad. Notable exceptionswhere detector resolution eﬀects must be modeled are φ→ K +K−,ω→π+π−,a n da0→ηπ0. One approach is to convolve the resolution function in the Dalitz-plot variables m2 abandm2 bc with the function that parametri zes the resonant amplitudes. In high-statistics data samples, r esolution eﬀects near the phase- space boundary typically contribute to a poor goodness of ﬁt.The momenta of the ﬁnal-state particles can be recalculatedwith a DorBmass constraint, which forces the kinematic boundaries of the Dalitz plot to be strictly respected. If thethree-body mass is not constrained, then the eﬃciency (andthe parametrization of background) may also depend on the reconstructed mass. Backgrounds: The contribution of background to the Dand Bsamples varies by experiment and ﬁnal state. The back- ground naturally falls into ﬁve categories: (i) purely combina-toric background containing no resonances; (ii) combinatoric background containing intermed iate resonances, such as a real K ∗−orρ, plus additional random particles; (iii) ﬁnal states containing identical particles as in D0→K0 Sπ0background to D0→π+π−π0andB→Dπbackground to B→Kππ;( i v ) mistagged decays such as a real D0or B0incorrectly identi- ﬁed as a D0orB0; and (v) particle misidentiﬁcation of the decay products such as D+→π−π+π+orD+ s→K−K+π+ reconstructed as D+→K−π+π+. The contribution from combinatoric background with inter- mediate resonances is distinct from the resonances in the signalbecause the former do notinterfere with the latter since they are not from true resonances. Similarly, D 0→ρπandD0→K0 Sπ0 do not interfere since strong an d weak transitions proceed on diﬀerent time scales. The usual identiﬁcation tag of the initialparticle as a D 0or a D0is the charge of the distinctive slow pion in the decay sequence D∗+→D0π+ sorD∗−→ D0π− s. Another possibility is the identiﬁcation or “tagging” of one oftheDmesons from ψ(3770) →D 0 D0, as is done for Bmesons fromΥ(4S). The mistagged background is subtle and may be /BJ/BJ/BG /BJ/BJ/BG/BJ/BJ/BG /BJ/BJ/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± mistakenly enumerated in the signal fraction determined by a D0mass ﬁt. Mistagged decays contain true D0’s or B0’s and so the resonances in the mistagged sample exhibit interference onthe Dalitz plot. References 1. M Bauer, B. 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(BABAR Collab.), arXiv:hep-ex/0408099. 27. D. Cronin-Hennessy et al. (CLEO Collab.), Phys. Rev. D 72, 031102 (2005). 28. S. Kopp et al. (CLEO Collab.), Phys. Rev. D 63, 092001 (2001). 29. R. Brun et al. , GEANT 3.15, CERN Report No. DD/EE/84-1 (1987); R. Brun et al., GEANT 3.21, CERN Program Library Long Writeup W5013 (1993), unpub- lished; S. Agostinelli et al. (GEANT4 Collab.), Nucl. In- strum. Meth. A 506, 250 (2003). REVIEW OF D-MESON DALITZ PLOT ANALYSES Revised April 2008 by D. Asner (Carleton University) The formalism of Dalitz-Plot analysis is reviewed in the preceding note. Recent studies of multi-body decays of charmmesons probe a variety of physics including γ/φ 3,D0– D0 mixing, searches for CPviolation, doubly Cabibbo-suppressed decays, and properties of S-wave ππ,Kπ,a n d KKresonances. In the following, we discuss: (1) D0→K0 Sπ+π−; (2) doubly Cabibbo-suppressed decays; and (3) CPviolation. D0→K0 Sπ+π−: Several experiments have analyzed D0→ K0 Sπ+π−decay. A CLEO analysis [1] of this process in- cluded ten resonances: K0 Sρ0,K0 Sω,K0 Sf0(980), K0 Sf2(1270), K0 Sf0(1370), K∗(892)−π+,K∗ 0(1430)−π+,K∗ 2(1430)−π+, K∗(1680)−π+, and the doubly Cabibbo-suppressed (DCS) mode K∗(892)+π−. A BABAR analysis [2–4] added to these ten the K∗(1410)−π+,K0 Sρ(1450), the DCS resonances K∗ 0(1430)+π− andK∗ 2(1430)+π−, and two Breit-Wigner ππS-wave contri- butions. A Belle analysis [5–7] included all the components ofBABAR and added two more DCS contributions, K ∗(1410)+π− andK∗(1680)+π−. The primary motivation for the analysis of the decay D0→ K0 Sπ+π−is to study D0− D0oscillations and the CKM angles. The quasi-two-body intermediate states include both CP-even andCP-odd eigenstates as well as doubly Cabibbo-suppressed channels. A time-dependent analysis of the Dalitz plot fromCLEO [8] and Belle [9] allows simultaneous determinationof the strong transition amplitudes and phases, the mixingparameters xandywithout phase or sign ambiguity, and the CP-violating parameter |q/p|and Arg( q/p). See the note on “D 0− D0Mixing” for a discussion. The CKM angle γ/φ3[10] and the quark-mixing parameter cos 2β/φ1[11] can be determined with the process B−→ D(∗)K(∗)−and B0→Dh0, respectively, followed by the decay D→K0 Sπ+π−. The Belle and BABAR experiments measured γ/φ3(Belle [5–7] and BABAR [2–4]) and cos 2 β/φ1(Belle [12], BABAR [13]) . In these analyses, a large systematic uncertainty in the relative phase between the D0and D0amplitudes point by point across the Dalitz plot remains to be fully understood. The CLEO model with only ten submodes does not provide a good description of the higher-statistics BABAR and Belledata samples. An improved desc ription is obtained in two ways: First, by adding more Breit-Wigner resonances, including twoππresonances with arbitrary mass and width. Second, following the methodology of FOCUS [14], by applying a K-matrix model to the ππS-wave [9,2]. The quantum entangled production of D’s from ψ(3770) enables a model-independent determination of the D 0− D0 relative phase. Studying CP-tagged Dalitz plots [15,16] provides sensivity to the cosine of the relative phase, while studyingdouble-tagged Dalitz plots [16] probes both the cosine andsine of the D 0− D0phase diﬀerence. CLEO analyzed [17] the /BJ/BJ/BH /BJ/BJ/BH/BJ/BJ/BH /BJ/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± D0→K0 Sπ+π−andD0→K0 Lπ+π−samples using the CP- even tag modes K+K−,π+π−,K0 Lπ0(vs.K0 Sπ+π−only), the CP-odd tag modes K0 Sπ0,K0 Sη, and the double-tag modes (K0 Sπ+π−)2and ( K0 Sπ+π−)(K0 Lπ+π−). These measurements can reduce the model uncertainty on γ/φ3to about 3◦. Doubly Cabibbo-Suppressed Decays : There are two classes of multibody doubly Cabibbo-suppressed (DCS) decays of D mesons. The ﬁrst consists of those in which the DCS and corre-sponding Cabbibo-favored (CF) d ecays populate distinct Dalitz plots; the pairs D 0→K+π−π0andD0→K−π+π0,o rD+→ K+π+π−andD+→K−π+π+, are examples. Our average of three measurements of Γ( D0→K+π−π0)/Γ(D0→K−π+π0) is (2.20±0.10)×10−3. Our average of three measurements of Γ(D+→K+π−π+)/Γ(D+→K−π+π+)i s( 6 .8±0.8)×10−3; see the Particle Listings. The second class consists of decays in which the DCS and CF modes populate the same Dalitz plot; for example, D0→ K∗−π+andD0→K∗+π−both contribute to D0→K0 Sπ+π−. In this class, the potential for interference of DCS and CF amplitudes increases the sensitivity to the DCS amplitude and allows direct measurement of the relative strong phases between amplitudes. CLEO [1] and Belle [9] have measured the relativephase between D 0→K∗(892)+π−andD0→K∗(892)−π+to be (189 ±10±3+15 −5)◦and (171 .9±1.3)◦(statistical error only). These results are close to the 180◦expected from Cabibbo factors and a small strong phase. Additionally, Belle [9] has reported results for both the relative phase (statisical errors only) and ratio R(central values only) of the DCS ﬁt fraction relative to the CF ﬁt fractions forK ∗(892)+π−,K∗ 0(1430)+π−,K∗ 2(1430)+π−,K∗(1410)+π−,a n d K∗(1680)+π−. The reported values for R, in units of tan4θc, are 2.94±0.12, 22 .0±1.6, 34±4, 87±13, and (5 ±5)×102.F o r K+π−, the corresponding value for Ris (1.28±0.02)×tan4θc. Similarly, BABAR [2] has reported central values for Rfor K∗(892)+π−,K∗ 0(1430)+π−,a n d K∗ 2(1430)+π−. In units of tan4θc,Ris 3.45±0.31, 7.7±3.0, and 1 .7±1.7. The systematic uncertainties on these values remain to be evaluated. The largediﬀerences in Ramong these ﬁnal states, if signiﬁcant, could point to an interesting role for hadronic eﬀects that deservestheoretical attention. (There are other ways, not involving DCS decays, in which D 0and D0decays can populate the sa me Dalitz plot. Examples areD0and D0decays to K0 SK+π−,o rt o K0 SK−π+.T h e s e ﬁnal states can be used to study D0– D0mixing and the CKM angle γ/φ3.) CPViolation : In the limit of CPconservation, charge con- jugate decays will have the same Dalitz-plot distribution. TheD ∗±tag enables the discrimination between D0and D0.T h e integrated CPviolation across the Dalitz plot is determined in two ways. The ﬁrst uses ACP=/integraldisplay/parenleftbigg|M|2−/vextendsingle/vextendsingle M/vextendsingle/vextendsingle2 |M|2+/vextendsingle/vextendsingle M/vextendsingle/vextendsingle2/parenrightbigg dm2 abdm2bc/slashbigg/integraldisplay dm2 abdm2bc,(1)where Mand Mare the D0and D0Dalitz-plot amplitudes for the three-body decay D→abc,a n d mab(mbc)i st h e invariant mass of ab(bc). The second uses the asymmetry in the eﬃciency-corrected D0and D0yields, ACP=ND0−N D0 ND0+N D0. (2) These expressions are less sensitive to CPviolation than are the individual resonant submodes [18]. Our Particle Listingsgive limits on CPviolation for 11 D +,2 5D0,a n d1 2 D+ Sdecay modes. The possibility of interference between CP–conserving and CP–violating amplitudes provides a more sensitive probe of CP violation. The constraints on the square of the CP–violating amplitude obtained in the resonant submodes of D0→K0 Sπ+π− range from 3 .5×10−4to 28.4×10−4at 95% conﬁdence level [18]. References 1. H. 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D70, 091101R (2004). /A0/parenleftbig/B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BI /A0/parenleftbig/B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BI /A0/parenleftbig/B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BI /A0/parenleftbig/B4 /C3−π /B7/B5/CB− /DB /CP/DA/CTπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BI/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /C3−π /B7/CB /B9/DB /CP/DA/CT /CX/D2/CR/D0/D9/CS/CT/D7/CP/CQ /D6/D3/CP/CS /D7/CR/CP/D0/CP /D6κ /B4 /C3∗/BC /B4/BK/BC/BC/B5 /B5/B8 /D8/CW/CT /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /CP/D2/CS /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/CE 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/BB/A0/BG/BI /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BL /BB/A0/BG/BI /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BL /BB/A0/BG/BI /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BG/BL /BB/A0/BG/BI/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BH± /BC. /BC/BD/BG± /BC. /BC/BC/BH /BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /CB/CT/CT /BT/C1/CC /BT/C4/BT /BC/BI/BC. /BE/BK/BG± /BC. /BC/BE/BE± /BC. /BC/BH/BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BE/BG/BK± /BC. /BC/BD/BL± /BC. /BC/BD/BJ /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BC /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BC /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BC /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BC /BB/A0/BG/BI/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BI/BD± /BC. /BC/BC/BL/BK± /BC. /BC/BC/BF/BC /C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /C3/B9/D1/CP/D8/D6/CX/DC /AC/D8/B8 /BH/BC/BA/BH/CZ ± /BE/BG/BK /CT/DA/D8/D7 /BC. /BD/BD/BL± /BC. /BC/BC/BE± /BC. /BC/BE/BC /BT/C1/CC /BT/C4/BT /BC/BI /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BA/BD/CZ /CT/DA/CT/D2/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BF± /BC. /BC/BD/BC± /BC. /BC/BC/BL /BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /CB/CT/CT /BT/C1/CC /BT/C4/BT /BC/BI/BC. /BD/BF/BJ± /BC. /BC/BC/BI± /BC. /BC/BC/BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BD/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BF/BG /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BD/BG± /BC. /BC/BG± /BC. /BC/BG /BT/C4 /CE /BT/CA/BX/CI /BL/BD /BU /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BD/BF± /BC. /BC/BD± /BC. /BC/BJ /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BD /BB/A0/BG/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BK± /BE. /BD± /BD. /BJ /C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /C3/B9/D1/CP/D8/D6/CX/DC /AC/D8/B8 /BH/BC/BA/BH/CZ ± /BE/BG/BK /CT/DA/D8/D7/A0/parenleftbig /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BD /BB/A0/BG/BI /A0/parenleftbig /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BD /BB/A0/BG/BI/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BE± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BE± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BE± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BE± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA /BC. /BC/BC/BF/BL± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BH /C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /C3/B9/D1/CP/D8/D6/CX/DC /AC/D8/B8 /BH/BC/BA/BH/CZ ± /BE/BG/BK /CT/DA/D8/D7 /BC. /BC/BC/BE± /BC. /BC/BC/BD± /BC. /BC/BC/BD /BT/C1/CC /BT/C4/BT /BC/BI /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BA/BD/CZ /CT/DA/CT/D2/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BH± /BC. /BC/BC/BD± /BC. /BC/BC/BE /BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /CB/CT/CT /BT/C1/CC /BT/C4/BT /BC/BI/A0/parenleftbig /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BE /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BE /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BE /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BE /BB/A0/BG/BI/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BL/BC± /BC. /BC/BC/BI/BF± /BC. /BC/BC/BG/BF /C4/C1/C6/C3 /BC/BJ /BU /BY /C7/BV/CB /C3/B9/D1/CP/D8/D6/CX/DC /AC/D8/B8 /BH/BC/BA/BH/CZ ± /BE/BG/BK /CT/DA/D8/D7 /BC. /BC/BD/BE± /BC. /BC/BC/BI± /BC. /BC/BD/BE /BT/C1/CC /BT/C4/BT /BC/BI /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BA/BD/CZ /CT/DA/CT/D2/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BH± /BC. /BC/BC/BJ± /BC. /BC/BC/BF /BT/C1/CC /BT/C4/BT /BC/BE /BX/BJ/BL/BD /CB/CT/CT /BT/C1/CC /BT/C4/BT /BC/BI/BC. /BC/BG/BJ± /BC. /BC/BC/BI± /BC. /BC/BC/BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BC/BF/BC± /BC. /BC/BC/BG± /BC. /BC/BD/BF /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BH/BF /BB/A0/BG/BI /A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π 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/BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BI± /BC. /BC/BC/BJ± /BC. /BC/BC/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BV /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BC/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/D2/D3/B9ρ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BJ/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/D2/D3/B9ρ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BJ/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/D2/D3/B9ρ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BJ/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π /B7π−/D2/D3/B9ρ /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π 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/BF/BC± /BC. /BC/BG± /BC. /BC/BD /BC. /BF/BC± /BC. /BC/BG± /BC. /BC/BD/C4/C1/C6/C3 /BC/BF /BW /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BJ /BB/A0/BG/BI /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BJ /BB/A0/BG/BI/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/CS /CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 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/BC. /BC/BJ± /BC. /BC/BH± /BC. /BC/BD/BC. /BC/BJ± /BC. /BC/BH± /BC. /BC/BD /BC. /BC/BJ± /BC. /BC/BH± /BC. /BC/BD/C4/C1/C6/C3 /BC/BF /BW /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE/BI /BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BV /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BC/BC /BZ/CT/CE /BJ/BJ/BK /BJ/BJ/BK/BJ/BJ/BK /BJ/BJ/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /A0/parenleftbig/C3 /B7/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BK/BC /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BK/BC /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BK/BC /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/BE /C3 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/B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π /B7π−/parenrightbig/A0/BK/BD /BB/A0/BI/BJ /A0/parenleftbig/C3 /B7/C3−/C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π /B7π−/parenrightbig/A0/BK/BD /BB/A0/BI/BJ /A0/parenleftbig/C3 /B7/C3−/C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π /B7π−/parenrightbig/A0/BK/BD /BB/A0/BI/BJ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BJ± /BD. /BH± /BC. /BL /BJ. /BJ± /BD. /BH± /BC. /BL/BJ. /BJ± /BD. /BH± /BC. /BL /BJ. /BJ± /BD. /BH± /BC. /BL/BF/BH± /BJ /C4/C1/C6/C3 /BC/BD /BV /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BK /BB/A0/BG/BI /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BK /BB/A0/BG/BI /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BK /BB/A0/BG/BI /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BK /BB/A0/BG/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BG± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BG± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BG± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BG± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BD/BD± /BC. /BC/BL /BD/BE/BE/BL± /BL/BL /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BY /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD. /BF/BF± /BC. /BC/BJ± /BC. /BC/BI /BL/BD/BG± /BG/BI /CA/CD/BU/C1/C6 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BD. /BG/BG± /BC. /BD/BL± /BC. /BD/BC /BD/BJ/BD± /BE/BE /BT/CA/C5/CB /BC/BG /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BL /BB/A0/BG/BI /A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BL /BB/A0/BG/BI /A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BL /BB/A0/BG/BI /A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BL/BL /BB/A0/BG/BI/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BF. /BH/BE± /BC. /BD/BD± /BC. /BD/BE /BF/BF/BC/BF± /BL/BH /CA/CD/BU/C1/C6 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BG. /BD± /BD. /BD± /BC. /BF /BK/BH± /BE/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BY /BU/BX/CB /CT /B7/CT−≈ψ /B4/BF/BJ/BJ/BC/B5/BF. /BD/BD± /BC. /BD/BK /B7/BC. /BD/BI − /BC. /BE/BI /BD/BD/BJ/BE /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BG. /BF± /BC. /BF± /BC. /BF /BE/BF/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BW /BX/BI/BK/BJ γ /BU/CT≈ /BE/BC/BC /BZ/CT/CE/BF. /BH± /BC. /BJ± /BC. /BF /BK/BF /BT/C6/C2/C7/CB /BK/BL /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 WEIGHTED AVERAGE 3.48 ±0.19 (Error scaled by 1.4) ANJOS 89 E691 0.0FRABETTI 97D E687 3.7AITALA 01B E791 2.4ABLIKIM 05F BESRUBIN 06 CLEO 0.1χ2 6.2 (Confidence Level = 0.104) 234567/A0/parenleftBig π /B7π /B7π−/parenrightBig/BB/A0/parenleftBig/C3−π /B7π /B7/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BC /BB/A0/BL/BL /A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BC /BB/A0/BL/BL /A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BC /BB/A0/BL/BL /A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BC /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BC. /BE/BC/BC± /BC. /BC/BE/BF± /BC. /BC/BC/BL /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/BC. /BF/BC/BK/BE± /BC. /BC/BF/BD/BG± /BC. /BC/BE/BF/BC /C4/C1/C6/C3 /BC/BG /BY /C7/BV/CB /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BE/BJ ± /BH/BD /CT/DA/D8/D7/BC. /BF/BF/BI± /BC. /BC/BF/BE± /BC. /BC/BE/BE /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7 WEIGHTED AVERAGE 0.25 ±0.04 (Error scaled by 2.4) AITALA 01B E791 4.4LINK 04 FOCS 1.9BONVICINI 07 CLEO 4.9χ2 11.2 (Confidence Level = 0.004) 0.1 0.2 0.3 0.4 0.5 0.6/A0/parenleftBig ρ /BCπ /B7/parenrightBig/BB/A0/parenleftBig π /B7π /B7π−/parenrightBig /A0/parenleftbig π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BD /BB/A0/BL/BL /A0/parenleftbig π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BD /BB/A0/BL/BL /A0/parenleftbig π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BD /BB/A0/BL/BL /A0/parenleftbig π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BD /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D2/CT/DC/D8 /D8/CW/D6/CT/CT /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI/BC/BC± /BC. /BC/BF/BE/BG± /BC. /BC/BE/BD/BG /BC. /BH/BI/BC/BC± /BC. /BC/BF/BE/BG± /BC. /BC/BE/BD/BG/BC. /BH/BI/BC/BC± /BC. /BC/BF/BE/BG± /BC. /BC/BE/BD/BG /BC. /BH/BI/BC/BC± /BC. /BC/BF/BE/BG± /BC. /BC/BE/BD/BG /BG/BG/C4/C1/C6/C3 /BC/BG /BY /C7/BV/CB /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BE/BJ ± /BH/BD/CT/DA/D8/D7/BG/BG/C4/C1/C6/C3 /BC/BG /CQ /D3 /D6/D6/D3 /DB/D7 /CP /C3/B9/D1/CP/D8/D6/CX/DC /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /CU/D6/D3/D1 /BT/C6/C1/CB/C7 /CE/C1/BV/C0 /BC/BF /D3/CU/D8/CW/CT /CU /D9/D0/D0 π /B9π /CB /B9/DB /CP/DA/CT /CX/D7/D3/D7/CR/CP/D0/CP /D6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /D8/D3 /CS/CT/D7/CR/D6/CX/CQ /CT /D8/CW/CT π /B7π−/CB /B9/DB /CP/DA/CT /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /D3/CU/D8/CW/CT π /B7π /B7π−/D7/D8/CP/D8/CT/BA /CC/CW/CT /AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2 /CV/CX/DA/CT/D2 /CP/CQ /D3/DA/CT /CX/D7 /CP /D7/D9/D1 /D3/DA/CT/D6 /AC/DA/CT /CU/BC /D1/CT/D7/D3/D2/D7/B8 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 /B8/CU/BC /B4/BD/BF/BC/BC/B5 /B8 /CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5 /B8 /CU/BC /B4/BD/BH/BC/BC/B5 /B8 /CP/D2/CS /CU/BC /B4/BD/BJ/BH/BC/B5 /BA /CB/CT/CT /C4/C1/C6/C3 /BC/BG /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /CP/D2/CS /CS/CX/D7/CR/D9/D7/B9/D7/CX/D3/D2/BA/A0/parenleftbig σπ /B7/B8σ→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BE /BB/A0/BL/BL /A0/parenleftbig σπ /B7/B8σ→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BE /BB/A0/BL/BL /A0/parenleftbig σπ /B7/B8σ→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BE /BB/A0/BL/BL /A0/parenleftbig σπ /B7/B8σ→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BE /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BE/BE± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BE± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BE/BE± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BE± /BC. /BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BD/BK± /BC. /BC/BD/BG± /BC. /BC/BE/BH /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/BC. /BG/BI/BF± /BC. /BC/BL/BC± /BC. /BC/BE/BD /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BF /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BF /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BF /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BF /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA /BC. /BC/BG/BD± /BC. /BC/BC/BL± /BC. /BC/BC/BF /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/BC. /BC/BI/BE± /BC. /BC/BD/BF± /BC. /BC/BC/BG /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BG /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BG /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BG /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BG /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BI± /BC. /BC/BD/BK± /BC. /BC/BC/BI /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/BC. /BC/BE/BF± /BC. /BC/BD/BH± /BC. /BC/BC/BK /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BH /BB/A0/BL/BL /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BH /BB/A0/BL/BL /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BH /BB/A0/BL/BL /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BH /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BC. /BD/BK/BE± /BC. /BC/BE/BI± /BC. /BC/BC/BJ /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/BC. /BD/BD/BJ/BG± /BC. /BC/BD/BL/BC± /BC. /BC/BC/BE/BL /C4/C1/C6/C3 /BC/BG /BY /C7/BV/CB /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BH/BE/BJ ± /BH/BD/CT/DA/D8/D7/BC. /BD/BL/BG± /BC. /BC/BE/BH± /BC. /BC/BC/BG /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7 WEIGHTED AVERAGE 0.154 ±0.025 (Error scaled by 1.9) AITALA 01B E791 2.5LINK 04 FOCS 3.7BONVICINI 07 CLEO 1.0χ2 7.2 (Confidence Level = 0.027) 0.05 0.1 0.15 0.2 0.25 0.3 0.35/A0/parenleftBig/CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightBig/BB/A0/parenleftBig π /B7π /B7π−/parenrightBig/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BI /BB/A0/BL/BL /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BI /BB/A0/BL/BL /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BI /BB/A0/BL/BL /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /B4/BD/BG/BH/BC/B5 /BC→π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BI /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BG< /BC. /BC/BE/BG< /BC. /BC/BE/BG< /BC. /BC/BE/BG/BL/BH /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BJ± /BC. /BC/BC/BJ± /BC. /BC/BC/BF /BT/C1/CC /BT/C4/BT /BC/BD /BU /BX/BJ/BL/BD /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BD/BJ/BE /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BJ /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BJ /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BJ /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BJ /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BC. /BC/BF/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BK/BC. /BC/BF/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BC. /BC/BF/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BK/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BI< /BC. /BC/BD/BI< /BC. /BC/BD/BI< /BC. /BC/BD/BI/BL/BH /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 ≈ /BE/BE/BG/BC /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BL /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BL /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BL /BB/A0/BL/BL /A0/parenleftbig/CU/BC /B4/BD/BJ/BL/BC/B5 π /B7/B8 /CU/BC /B4/BD/BJ/BL/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig π /B7π /B7π−/parenrightbig/A0/BD/BC/BL /BB/A0/BL/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE 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/C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BF± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BF. /BD/BF± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BF. /BD/BF± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BF. /BD/BF± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BF. /BC/BE± /BC. /BD/BK± /BC. /BD/BH /BF. /BC/BE± /BC. /BD/BK± /BC. /BD/BH/BF. /BC/BE± /BC. /BD/BK± /BC. /BD/BH /BF. /BC/BE± /BC. /BD/BK± /BC. /BD/BH/BL/BG/BL /C4/C1/C6/C3 /BC/BE /BU /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BK/BI± /BC. /BI/BL± /BC. /BF/BJ /BJ/BC /BG/BJ/BU/C1/CB/C0/BT/C1 /BL/BJ /BV/C4/BX/C7 /CB/CT/CT /BT/CA/C5/CB /BC/BG/BG/BJ/CB/CT/CT /BU/C1/CB/C0/BT/C1 /BL/BJ /CU/D3 /D6 /CP/D2 /CX/D7/D3/D7/D4/CX/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7→ /C3 /C3 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI/BF± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BL/BI/BF± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC/BC. /BL/BI/BF± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BL/BI/BF± /BC. /BC/BF/BD /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA /BC. /BL/BF/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BG /BC. /BL/BF/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BG/BC. /BL/BF/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BG /BC. /BL/BF/BH± /BC. /BC/BD/BJ± /BC. /BC/BE/BG /BG/BK/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BJ± /BC. /BC/BG± /BC. /BC/BG /BD/BE/BH/BC± /BG/BC /BG/BK/C0/BX /BC/BH /BV/C4/BX/C7 /CB/CT/CT /BW/C7/BU/BU/CB /BC/BJ/BG/BK/BW/C7/BU/BU/CB /BC/BJ /CP/D2/CS /C0/BX /BC/BH /D9/D7/CT /D7/CX/D2/CV/D0/CT/B9 /CP/D2/CS /CS/D3/D9/CQ/D0/CT/B9/D8/CP/CV/CV/CT/CS /CT/DA/CT/D2/D8/D7 /CX/D2 /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8/BA /BW/C7/BU/BU/CB /BC/BJ/D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX /BC/BH/BA/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BF /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BF /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BF /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BF /BB/A0/BG/BI/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BG/BH± /BC. /BC/BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BG/BH± /BC. /BC/BC/BE/BE /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BG/BH± /BC. /BC/BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BG/BH± /BC. /BC/BC/BE/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA/BC. /BD/BC/BH/BK± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH/BK± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BH/BK± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH/BK± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BG/BA/BC. /BD/BD/BJ± /BC. /BC/BD/BF± /BC. /BC/BC/BJ /BD/BK/BD± /BE/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BY /BU/BX/CB /CT /B7/CT−≈ψ /B4/BF/BJ/BJ/BC/B5/BC. /BD/BC/BJ± /BC. /BC/BC/BD± /BC. /BC/BC/BE /BG/BF/CZ /BT /CD/BU/BX/CA/CC /BC/BH /CB /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BC/BL/BF± /BC. /BC/BD/BC /B7/BC. /BC/BC/BK − /BC. /BC/BC/BI /C2/CD/C6 /BC/BC /CB/BX/C4/CG /A6−/D2/D9/CR/D0/CT/D9/D7/B8 /BI/BC/BC /BZ/CT/CE/BC. /BC/BL/BJ/BI± /BC. /BC/BC/BG/BE± /BC. /BC/BC/BG/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BC/BC /BZ/CT/CE/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BF /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BF /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BF /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BF/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BF/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BK± /BC. /BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BE/BL/BE± /BC. /BC/BF/BD± /BC. /BC/BF/BC /BC. /BE/BL/BE± /BC. /BC/BF/BD± /BC. /BC/BF/BC/BC. /BE/BL/BE± /BC. /BC/BF/BD± /BC. /BC/BF/BC /BC. /BE/BL/BE± /BC. /BC/BF/BD± /BC. /BC/BF/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BL/BD/BH /CT/DA/D8/D7/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BF/BK /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BF/BK /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BF/BK /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BF/BK/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BG/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BG/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BG/BL/BD± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BG/BL/BD± /BC. /BC/BC/BI /BC. /BG/BL/BD± /BC. /BC/BC/BI/BC. /BG/BL/BD± /BC. /BC/BC/BI /BC. /BG/BL/BD± /BC. /BC/BC/BI /BG/BL/C8/BW/BZ /BC/BI/BG/BL/CC/CW/CX/D7 /CX/D7/B8 /D3/CU/CR/D3/D9/D6/D7/CT/B8 /CY/D9/D7/D8 /D8/CW/CT φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/B8 /CQ/D9/D8 /DB /CT /D2/CT/CT/CS /CX/D8 /D8/D3 /CR/D3/D2/D2/CT/CR/D8/D3/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /CX/D2 /D8/CW/CT /AC/D8/BA/A0/parenleftbig φπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BF/BK /BB/A0/BG/BI /A0/parenleftbig φπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BF/BK /BB/A0/BG/BI /A0/parenleftbig φπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BF/BK /BB/A0/BG/BI /A0/parenleftbig φπ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BF/BK /BB/A0/BG/BI/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT φ /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /DB /CT/D2 /D3 /DB /CV/CT/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /C3 /B7/C3−π /B7/CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BH/BJ± /BC. /BC/BD/BD± /BC. /BC/BC/BF /BG/BI± /BL /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C8 /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/BC. /BC/BI/BE± /BC. /BC/BD/BJ± /BC. /BC/BC/BI /BD/BL /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BF /CF /BT/BK/BE π−/BF/BG/BC /BZ/CT/CE/BC. /BC/BJ/BJ± /BC. /BC/BD/BD± /BC. /BC/BC/BH /BD/BE/BK /BW /BT /C7/CD/BW/C1 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/BC. /BC/BL/BK± /BC. /BC/BF/BE± /BC. /BC/BD/BG /BD/BE /BT/C4 /CE /BT/CA/BX/CI /BL/BC /BV /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BC/BJ/BD± /BC. /BC/BC/BK± /BC. /BC/BC/BJ /BK/BG /BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BC/BK/BG± /BC. /BC/BE/BD± /BC. /BC/BD/BD /BE/BD /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BX /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BF/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC/BD± /BC. /BC/BE/BC± /BC. /BC/BE/BH /BC. /BF/BC/BD± /BC. /BC/BE/BC± /BC. /BC/BE/BH/BC. /BF/BC/BD± /BC. /BC/BE/BC± /BC. /BC/BE/BH /BC. /BF/BC/BD± /BC. /BC/BE/BC± /BC. /BC/BE/BH/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BL/BD/BH /CT/DA/D8/D7/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BG/BD /BB/A0/BG/BI /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BG/BD /BB/A0/BG/BI /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BG/BD /BB/A0/BG/BI /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BG/BD /BB/A0/BG/BI/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /DB /CT/D2 /D3 /DB/CV /CT /D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /C3 /B7/C3−π /B7/CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH/BK± /BC. /BC/BC/BL± /BC. /BC/BC/BI /BJ/BF /BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BC/BG/BK± /BC. /BC/BE/BD± /BC. /BC/BD/BD /BD/BG /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BX /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BF /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BF/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ/BC± /BC. /BC/BF/BH± /BC. /BC/BD/BK /BC. /BF/BJ/BC± /BC. /BC/BF/BH± /BC. /BC/BD/BK/BC. /BF/BJ/BC± /BC. /BC/BF/BH± /BC. /BC/BD/BK /BC. /BF/BJ/BC± /BC. /BC/BF/BH± /BC. /BC/BD/BK/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BL/BD/BH /CT/DA/D8/D7/A0/parenleftbig/C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BJ /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BJ /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BJ /BB/A0/BG/BI /A0/parenleftbig/C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/A0/BD/BE/BJ /BB/A0/BG/BI/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BL± /BC. /BC/BC/BK± /BC. /BC/BC/BI /BL/BH /BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BC/BH/BL± /BC. /BC/BE/BI± /BC. /BC/BC/BL /BF/BJ /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BX /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7/parenrightbig/A0/BD/BG/BE /BB/A0/BG/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7/parenrightbig/A0/BD/BG/BE /BB/A0/BG/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7/parenrightbig/A0/BD/BG/BE /BB/A0/BG/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7/parenrightbig/A0/BD/BG/BE /BB/A0/BG/BG/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /B7/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD± /BC. /BF± /BC. /BG /BD. /BD± /BC. /BF± /BC. /BG/BD. /BD± /BC. /BF± /BC. /BG /BD. /BD± /BC. /BF± /BC. /BG/BI/BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BX/BI/BK/BJ γ /BU/CT /BXγ≈ /BE/BC/BC /BZ/CT/CE /BJ/BK/BC /BJ/BK/BC/BJ/BK/BC /BJ/BK/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /A0/parenleftbig φπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig φπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/A0/parenleftbig φπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig φπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU/D8/CW/CT φ /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BD/BC /BC. /BC/BE/BF± /BC. /BC/BD/BC/BC. /BC/BE/BF± /BC. /BC/BD/BC /BC. /BC/BE/BF± /BC. /BC/BD/BC /BH/BC/BU/BT/CA/C4/BT /BZ /BL/BE /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BH/BC/BU/BT/CA/C4/BT /BZ/BL /BE /BV 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/D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /BW /B7→φπ /B7/B8φ→/C3 /B7/C3−/BA/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BL× /BD/BC− /BI < /BF. /BL× /BD/BC− /BI< /BF. /BL× /BD/BC− /BI < /BF. /BL× /BD/BC− /BI/BL/BC /BH/BH/BT/BU/BT/CI/C7 /CE /BC/BK /BW /BW/BC /D4 /D4 /B8 /BX/CR/D1 /BP /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BK× /BD/BC− /BI/BL/BC /C4/C1/C6/C3 /BC/BF /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE < /BD. /BH× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BK. /BL× /BD/BC− /BH/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BD. /BK× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BI /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BE. /BE× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BH. /BL× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE < /BE. /BL× /BD/BC− /BF/BL/BC /BF/BI /C0/BT/BT/CB /BK/BK /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/BH/BH/CC/CW/CX/D7 /BT/BU/BT/CI/C7 /CE/BC /BK /BW /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CTµ /B7µ−/D1/CP/D7/D7 /CX/D2 /D8/CW/CT /CR/D3/D2/D8/CX/D2/D9/D9/D1 /CP /DB /CP /DD/CU/D6 /D3 /D1 /D8 /CW /CT φ /B4/BD/BC/BE/BC/B5 /BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /BW /B7→φπ /B7/B8φ→µ /B7µ−/CX/D7 /B4/BD. /BK± /BC. /BH± /BC. /BI/B5× /BD/BC− /BI/B8/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CZ/D2/D3 /DB/D2 /BW /B7→φπ /B7/CP/D2/CSφ→µ /B7µ−/CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /A0/parenleftbig ρ /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig ρ /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/A0/parenleftbig ρ /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig ρ /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG< /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/BU/D3/D8/CW /D5/D9/CP /D6/CZ/D7 /DB /D3/D9/D0/CS /CW/CP/DA/CT /D8/D3 /CR/CW/CP/D2/CV/CT /AD/CP/DA/D3 /D6/CU/D3 /D6 /D8/CW/CX/D7 /CS/CT/CR/CP /DD /D8/D3 /D3 /CR/CR/D9/D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE× /BD/BC− /BI< /BI. /BE× /BD/BC− /BI< /BI. /BE× /BD/BC− /BI< /BI. /BE× /BD/BC− /BI/BL/BC /C0/BX /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC× /BD/BC− /BG/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BE. /BC× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BG. /BK× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/BU/D3/D8/CW /D5/D9/CP /D6/CZ/D7 /DB /D3/D9/D0/CS /CW/CP/DA/CT /D8/D3 /CR/CW/CP/D2/CV/CT /AD/CP/DA/D3 /D6/CU/D3 /D6 /D8/CW/CX/D7 /CS/CT/CR/CP /DD /D8/D3 /D3 /CR/CR/D9/D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE× /BD/BC− /BI< /BL. /BE× /BD/BC− /BI< /BL. /BE× /BD/BC− /BI< /BL. /BE× /BD/BC− /BI/BL/BC /C4/C1/C6/C3 /BC/BF /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BG× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BL. /BJ× /BD/BC− /BH/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BE× /BD/BC− /BG/BL/BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BL. /BE× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BH< /BF. /BG× /BD/BC− /BH< /BF. /BG× /BD/BC− /BH< /BF. /BG× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BF× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BF× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE /BJ/BK/BD /BJ/BK/BD/BJ/BK/BD /BJ/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BK× /BD/BC− /BH< /BI. /BK× /BD/BC− /BH< /BI. /BK× /BD/BC− /BH< /BI. /BK× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig/C3 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/A0/parenleftbig/C3 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BG× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/CU /CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BG× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI× /BD/BC− /BI < /BF. /BI× /BD/BC− /BI< /BF. /BI× /BD/BC− /BI < /BF. /BI× /BD/BC− /BI/BL/BC /C0/BX /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BI× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BD. /BD× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BG. /BK× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BK× /BD/BC− /BI < /BG. /BK× /BD/BC− /BI< /BG. /BK× /BD/BC− /BI < /BG. /BK× /BD/BC− /BI/BL/BC /C4/C1/C6/C3 /BC/BF /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BK. /BJ× /BD/BC− /BH/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BE. /BE× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BI. /BK× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BJ× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG< /BH. /BI× /BD/BC− /BG < /BH. /BI× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BH× /BD/BC− /BI< /BG. /BH× /BD/BC− /BI< /BG. /BH× /BD/BC− /BI< /BG. /BH× /BD/BC− /BI/BL/BC /C0/BX /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BL. /BD× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BH < /BD. /BF× /BD/BC− /BH< /BD. /BF× /BD/BC− /BH < /BD. /BF× /BD/BC− /BH/BL/BC /C4/C1/C6/C3 /BC/BF /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE < /BF. /BE× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BG. /BF× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG/BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BJ /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BC× /BD/BC− /BF/BL/BC /CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BH× /BD/BC− /BG < /BK. /BH× /BD/BC− /BG< /BK. /BH× /BD/BC− /BG < /BK. /BH× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE /BW±/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW±/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW±/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW±/BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /B7/CP/D2/CS /BW−/D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CU/D3 /D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/CS/CX/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /DB/CX/CS/D8/CW/D7/BA/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±→ /C3 /BC/CBπ±/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±→ /C3 /BC/CBπ±/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±→ /C3 /BC/CBπ±/BT/BV/C8 /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±→ /C3 /BC/CBπ±/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BL± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BF /BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 − /BC. /BC/BD/BI± /BC. /BC/BD/BH± /BC. /BC/BC/BL /BD/BC/BA/BI/CZ /BH/BI/C4/C1/C6/C3 /BC/BE /BU /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE/BH/BI/C4/C1/C6/C3 /BC/BE /BU /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→ /C3 /BC/CBπ /B7/B5/BB /C6 /B4 /BW /B7→ /C3−π /B7π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7/D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BT/BV/C8 /B4 /C3∓/BEπ±/B5/CX /D2 /BW /B7→ /C3−/BEπ /B7/B8 /BW−→ /C3 /B7/BEπ−/BT/BV/C8 /B4 /C3∓/BEπ±/B5/CX /D2 /BW /B7→ /C3−/BEπ /B7/B8 /BW−→ /C3 /B7/BEπ−/BT/BV/C8 /B4 /C3∓/BEπ±/B5/CX /D2 /BW /B7→ /C3−/BEπ /B7/B8 /BW−→ /C3 /B7/BEπ−/BT/BV/C8 /B4 /C3∓/BEπ±/B5/CX /D2 /BW /B7→ /C3−/BEπ /B7/B8 /BW−→ /C3 /B7/BEπ−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL − /BC. /BC/BC/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL − /BC. /BC/BC/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL − /BC. /BC/BC/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BL/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/CX /D2 /BW /B7→ /C3−π /B7π /B7π /BC/B8 /BW−→ /C3 /B7π−π−π /BC/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/CX /D2 /BW /B7→ /C3−π /B7π /B7π /BC/B8 /BW−→ /C3 /B7π−π−π /BC/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/CX /D2 /BW /B7→ /C3−π /B7π /B7π /BC/B8 /BW−→ /C3 /B7π−π−π /BC/BT/BV/C8 /B4 /C3∓π±π±π /BC/B5/CX /D2 /BW /B7→ /C3−π /B7π /B7π /BC/B8 /BW−→ /C3 /B7π−π−π /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD/BC± /BC. /BC/BC/BL± /BC. /BC/BC/BL /B7/BC. /BC/BD/BC± /BC. /BC/BC/BL± /BC. /BC/BC/BL/B7/BC. /BC/BD/BC± /BC. /BC/BC/BL± /BC. /BC/BC/BL /B7/BC. /BC/BD/BC± /BC. /BC/BC/BL± /BC. /BC/BC/BL/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /BC/B8 /BW−→ /C3 /BC/CBπ−π /BC/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /BC/B8 /BW−→ /C3 /BC/CBπ−π /BC/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /BC/B8 /BW−→ /C3 /BC/CBπ−π /BC/BT/BV/C8 /B4 /C3 /BC/CBπ±π /BC/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /BC/B8 /BW−→ /C3 /BC/CBπ−π /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BF /B7/BC. /BC/BC/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BF/B7/BC. /BC/BC/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BF /B7/BC. /BC/BC/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BF/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /B7π−/B8 /BW−→ /C3 /BC/CBπ−π−π /B7/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /B7π−/B8 /BW−→ /C3 /BC/CBπ−π−π /B7/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /B7π−/B8 /BW−→ /C3 /BC/CBπ−π−π /B7/BT/BV/C8 /B4 /C3 /BC/CBπ±π /B7π−/B5/CX /D2 /BW /B7→ /C3 /BC/CBπ /B7π /B7π−/B8 /BW−→ /C3 /BC/CBπ−π−π /B7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BD± /BC. /BC/BD/BD± /BC. /BC/BC/BI /B7/BC. /BC/BC/BD± /BC. /BC/BD/BD± /BC. /BC/BC/BI/B7/BC. /BC/BC/BD± /BC. /BC/BD/BD± /BC. /BC/BC/BI /B7/BC. /BC/BC/BD± /BC. /BC/BD/BD± /BC. /BC/BC/BI/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±/BT/BV/C8 /B4 /C3 /BC/CB /C3±/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BJ/BD± /BC. /BC/BI/BD± /BC. /BC/BD/BE /B7/BC. /BC/BJ/BD± /BC. /BC/BI/BD± /BC. /BC/BD/BE/B7/BC. /BC/BJ/BD± /BC. /BC/BI/BD± /BC. /BC/BD/BE /B7/BC. /BC/BJ/BD± /BC. /BC/BI/BD± /BC. /BC/BD/BE/BL/BG/BL /BH/BJ/C4/C1/C6/C3 /BC/BE /BU /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BI/BL± /BC. /BC/BI/BC± /BC. /BC/BD/BH /BL/BG/BL /BH/BK/C4/C1/C6/C3 /BC/BE /BU /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE/BH/BJ/C4/C1/C6/C3 /BC/BE /BU /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→ /C3 /BC/CB /C3 /B7/B5/BB /C6 /B4 /BW /B7→ /C3 /BC/CBπ /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BH/BK/C4/C1/C6/C3 /BC/BE /BU /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→ /C3 /BC/CB /C3 /B7/B5/BB /C6 /B4 /BW /B7→ /C3−π /B7π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7/D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±→ /C3 /B7/C3−π±/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±→ /C3 /B7/C3−π±/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±→ /C3 /B7/C3−π±/BT/BV/C8 /B4 /C3 /B7/C3−π±/B5/CX /D2 /BW±→ /C3 /B7/C3−π±/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BD/BH± /BC. /BC/BC/BK /BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/B7/BC. /BC/BD/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BG/BF/CZ± /BF/BE/BD /BH/BL/BT /CD/BU/BX/CA/CC /BC/BH /CB /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/B7/BC. /BC/BC/BI± /BC. /BC/BD/BD± /BC. /BC/BC/BH /BD/BG/CZ /BI/BC/C4/C1/C6/C3 /BC/BC /BU /BY /C7/BV/CB − /BC. /BC/BD/BG± /BC. /BC/BE/BL /BI/BC/BT/C1/CC /BT/C4/BT /BL/BJ /BU /BX/BJ/BL/BD − /BC. /BC/BI/BE< /BT/BV/C8</B7/BC. /BC/BF/BG /B4/BL/BC/B1 /BV/C4/B5 − /BC. /BC/BF/BD± /BC. /BC/BI/BK /BI/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /BX/BI/BK/BJ − /BC. /BD/BG< /BT/BV/C8</B7/BC. /BC/BK/BD /B4/BL/BC/B1 /BV/C4/B5/BH/BL/BT /CD/BU/BX/CA/CC /BC/BH /CB /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→ /C3 /B7/C3−π /B7/B5/BB /C6 /B4 /BW /B7/D7→ /C3 /B7/C3−π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D8/CW/CT /D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6/D8 /CW /CT /BW−/BA/BI/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /B8 /BT/C1/CC /BT/C4/BT /BL/BK /BV /B8 /CP/D2/CS /C4/C1/C6/C3 /BC/BC /BU /D1/CT/CP/D7/D9/D6/CT /C6 /B4 /BW /B7→ /C3−/C3 /B7π /B7/B5/BB /C6 /B4 /BW /B7→/C3−π /B7π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6/D8 /CW /CT /BW−/BA/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/CX /D2 /BW /B7→ /C3 /B7 /C3∗ /BC/B8 /BW−→ /C3−/C3∗ /BC/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/CX /D2 /BW /B7→ /C3 /B7 /C3∗ /BC/B8 /BW−→ /C3−/C3∗ /BC/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/CX /D2 /BW /B7→ /C3 /B7 /C3∗ /BC/B8 /BW−→ /C3−/C3∗ /BC/BT/BV/C8 /B4 /C3±/C3∗ /BC/B5/CX /D2 /BW /B7→ /C3 /B7 /C3∗ /BC/B8 /BW−→ /C3−/C3∗ /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BC/BC/BL± /BC. /BC/BD/BJ± /BC. /BC/BC/BJ /BD/BD/CZ± /BD/BE/BE /BI/BD/BT /CD/BU/BX/CA/CC /BC/BH /CB /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BC± /BC. /BC/BH/BC /BI/BE/BT/C1/CC /BT/C4/BT /BL/BJ /BU /BX/BJ/BL/BD − /BC. /BC/BL/BE< /BT/BV/C8</B7/BC. /BC/BJ/BE /B4/BL/BC/B1 /BV/C4/B5 − /BC. /BD/BE± /BC. /BD/BF /BI/BE/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /BX/BI/BK/BJ − /BC. /BF/BF< /BT/BV/C8</B7/BC. /BC/BL/BG /B4/BL/BC/B1 /BV/C4/B5/BI/BD/BT /CD/BU/BX/CA/CC /BC/BH /CB /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→ /C3 /B7 /C3∗ /BC/B5/BB /C6 /B4 /BW /B7/D7→ /C3 /B7/C3−π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D8/CW/CT/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BI/BE/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /CP/D2/CS /BT/C1/CC /BT/C4/BT /BL/BJ /BU /D1/CT/CP/D7/D9/D6/CT /C6 /B4 /BW /B7→ /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B5/BB /C6 /B4 /BW /B7→/C3−π /B7π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6/D8 /CW /CT /BW−/BA/BT/BV/C8 /B4φπ±/B5/CX /D2 /BW±→φπ±/BT/BV/C8 /B4φπ±/B5/CX /D2 /BW±→φπ±/BT/BV/C8 /B4φπ±/B5/CX /D2 /BW±→φπ±/BT/BV/C8 /B4φπ±/B5/CX /D2 /BW±→φπ±/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BC/BC/BE± /BC. /BC/BD/BH± /BC. /BC/BC/BI /BD/BC/CZ± /BD/BF/BI /BI/BF/BT /CD/BU/BX/CA/CC /BC/BH /CB /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BC. /BC/BE/BK± /BC. /BC/BF/BI /BI/BG/BT/C1/CC /BT/C4/BT /BL/BJ /BU /BX/BJ/BL/BD − /BC. /BC/BK/BJ< /BT/BV/C8</B7/BC. /BC/BF/BD /B4/BL/BC/B1 /BV/C4/B5/B7/BC. /BC/BI/BI± /BC. /BC/BK/BI /BI/BG/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /BX/BI/BK/BJ − /BC. /BC/BJ/BH< /BT/BV/C8</B7/BC. /BE/BD /B4/BL/BC/B1 /BV/C4/B5/BI/BF/BT /CD/BU/BX/CA/CC /BC/BH /CB /D1/CT/CP/D7/D9/D6/CT/D7 /C6 /B4 /BW /B7→φπ /B7/B5/BB /C6 /B4 /BW /B7/D7→ /C3 /B7/C3−π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BI/BG/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C1 /CP/D2/CS /BT/C1/CC /BT/C4/BT /BL/BJ /BU /D1/CT/CP/D7/D9/D6/CT /C6 /B4 /BW /B7→φπ /B7/B5/BB /C6 /B4 /BW /B7→ /C3−π /B7π /B7/B5/B8/D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7 /D3/CU /CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA /BJ/BK/BE /BJ/BK/BE/BJ/BK/BE /BJ/BK/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW± /BT/BV/C8 /B4π /B7π−π±/B5/CX /D2 /BW±→π /B7π−π±/BT/BV/C8 /B4π /B7π−π±/B5/CX /D2 /BW±→π /B7π−π±/BT/BV/C8 /B4π /B7π−π±/B5/CX /D2 /BW±→π /B7π−π±/BT/BV/C8 /B4π /B7π−π±/B5/CX /D2 /BW±→π /B7π−π±/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BJ± /BC. /BC/BG/BE − /BC. /BC/BD/BJ± /BC. /BC/BG/BE − /BC. /BC/BD/BJ± /BC. /BC/BG/BE − /BC. /BC/BD/BJ± /BC. /BC/BG/BE /BI/BH/BT/C1/CC /BT/C4/BT /BL/BJ /BU /BX/BJ/BL/BD − /BC. /BC/BK/BI< /BT/BV/C8< /B7/BC. /BC/BH/BE /B4/BL/BC/B1 /BV/C4/B5/BI/BH/BT/C1/CC /BT/C4/BT /BL/BJ /BU /D1/CT/CP/D7/D9/D6/CT /C6 /B4 /BW /B7→π /B7π−π /B7/B5/BB /C6 /B4 /BW /B7→ /C3−π /B7π /B7/B5/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/D2/D9/D1/CQ /CT/D6/D7 /D3/CU/CT/DA/CT/D2/D8/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/B8 /CP/D2/CS /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /D8/CW/CT /BW−/BA/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/BV/C8 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /B7/CP/D2/CS /BW−/D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CU/D3 /D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7 /CS/CX/DA/CX/CS/CT/CS /CQ /DD/D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /DB/CX/CS/D8/CW/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BE± /BC. /BC/BI/BG± /BC. /BC/BE/BE − /BC. /BC/BG/BE± /BC. /BC/BI/BG± /BC. /BC/BE/BE − /BC. /BC/BG/BE± /BC. /BC/BI/BG± /BC. /BC/BE/BE − /BC. /BC/BG/BE± /BC. /BC/BI/BG± /BC. /BC/BE/BE/BH/BE/BF± /BF/BE /C4/C1/C6/C3 /BC/BH /BX /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BW /B7/B9 /BW−/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /B7/B9 /BW−/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW /B7/B9 /BW−/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /B7/B9 /BW−/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±→ /C3 /BC/CB /C3±π /B7π−/BVT≡/vector/D4/C3 /B7· /B4/vector/D4π /B7×/vector/D4π− /B5/CX /D7/CP /CC /B9/D3 /CS/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU/D8/CW/CT /C3 /B7/B8π /B7/B8/CP /D2 /CS π−/D1/D3/D1/CT/D2/D8/CP/CU/D3 /D6 /D8/CW/CT /BW /B7/BA /BVT≡/vector/D4/C3−· /B4/vector/D4π−×/vector/D4π /B7 /B5 /CX/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D5/D9/CP/D2/D8/CX/D8 /DD /CU/D3 /D6/D8 /CW /CT/BW−/BA /BTT≡ /CJ/A0/B4/BVT> /BC/B5− /A0/B4/BVT< /BC/B5/CL /BB /CJ/A0/B4/BVT> /BC/B5/B7 /A0/B4/BVT< /BC/B5/CL /DB /D3/D9/D0/CS/B8 /CX/D2/D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU/D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/B8 /D8/CT/D7/D8 /CU /D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BW /B7/CS/CT/CR/CP /DD/D7 /B4/D8/CW/CT /A0/B3/D7 /CP /D6/CT /D4/CP /D6/D8/CX/CP/D0/DB/CX/CS/D8/CW/D7/B5/BA /CF/CX/D8/CW /BTT≡ /CJ/A0/B4− /BVT> /BC/B5− /A0/B4− /BVT< /BC/B5/CL /BB /CJ/A0/B4 − /BVT> /BC/B5/B7 /A0/B4 − /BVT</BC/B5/CL/B8 /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BTTviol≡ /BD /BE /B4/BTT− /BTT /B5 /D8/CT/D7/D8/D7 /CU/D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CT/DA/CT/D2 /DB/CX/D8/CW /D2/D3/D2/DE/CT/D6/D3/D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE/BF± /BC. /BC/BI/BE± /BC. /BC/BE/BE /B7/BC. /BC/BE/BF± /BC. /BC/BI/BE± /BC. /BC/BE/BE/B7/BC. /BC/BE/BF± /BC. /BC/BI/BE± /BC. /BC/BE/BE /B7/BC. /BC/BE/BF± /BC. /BC/BI/BE± /BC. /BC/BE/BE/BH/BE/BF± /BF/BE /C4/C1/C6/C3 /BC/BH /BX /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BE± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BE± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD. /BH/BC/BG± /BC. /BC/BH/BJ± /BC. /BC/BF/BL /BD/BH/CZ /BI/BI/C4/C1/C6/C3 /BC/BE /C4 /BY /C7/BV/CB /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BG/BH± /BC. /BE/BF± /BC. /BC/BJ /BJ/BI/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU/BX/BT /CC /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BL/BC± /BC. /BD/BD± /BC. /BC/BL /BF/BC/BC/BC /BI/BJ/BT/C1/CC /BT/C4/BT /BL/BK /BU /BX/BJ/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/BD. /BK/BG± /BC. /BD/BD± /BC. /BC/BL /BF/BC/BF/BG /BT/C1/CC /BT/C4/BT /BL/BK /BY /BX/BJ/BL/BD /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BJ/BG± /BC. /BE/BJ± /BC. /BE/BK /BK/BJ/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BX /BX/BI/BK/BJ /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BE. /BC/BC /B7/BC. /BF/BG − /BC. /BF/BE± /BC. /BD/BI /BF/BC/BH /C3 /C7/BW /BT/C5/BT /BL/BE /BX/BI/BH/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BC. /BI± /BC. /BF /BD/BK/BF /BT/C6/C2/C7/CB /BL/BC /BX /BX/BI/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/BI/BI/C4/C1/C6/C3 /BC/BE /C4 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/AB/CT/CR/D8/D7 /D3/CU/CX/D2/D8/CT/D6/CU /CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CP/D2 /CB /B9/DB /CP/DA/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CC/CW/CX/D7 /D1/D9/CR/CW/CX/D1/D4 /D6/D3/DA/CT/D7 /D8/CW/CT /CV/D3 /D3 /CS/D2/CT/D7/D7 /D3/CU /AC/D8/B8 /CQ/D9/D8 /CS/D3 /CT/D7 /D2/D3/D8 /D1/D9/CR/CW /D7/CW/CX/CU/D8 /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7/BA/BI/BJ/CC/CW/CX/D7 /CX/D7 /D7/D0/CX/CV/CW/D8/D0/DD /CS/CX/AB/CT/D6/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /BT/C1/CC /BT/C4/BT /BL/BK /BU /DA/CP/D0/D9/CT/BM /D7/CT/CT /D6/CT/CU/BA /CJ/BH/CL /CX/D2 /BT/C1/CC /BT/C4/BT /BL/BK /BY /BA WEIGHTED AVERAGE 1.62 ±0.08 (Error scaled by 1.5) KODAMA 92 E653 1.1FRABETTI 93E E687 0.1AITALA 98F E791 2.3AITALA 98B E791 3.8ADAMOVICH 99 BEAT 0.5LINK 02L FOCS 3.0χ2 10.8 (Confidence Level = 0.055) 0.5 1 1.5 2 2.5 3 3.5/D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BJ/BH± /BC. /BC/BG/BL± /BC. /BC/BI/BG /BD/BH/CZ /BI/BK/C4/C1/C6/C3 /BC/BE /C4 /BY /C7/BV/CB /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BC/BC± /BC. /BD/BH± /BC. /BC/BF /BJ/BI/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU/BX/BT /CC /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BC. /BJ/BD± /BC. /BC/BK± /BC. /BC/BL /BF/BC/BC/BC /BT/C1/CC /BT/C4/BT /BL/BK /BU /BX/BJ/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/BC. /BJ/BH± /BC. /BC/BK± /BC. /BC/BL /BF/BC/BF/BG /BT/C1/CC /BT/C4/BT /BL/BK /BY /BX/BJ/BL/BD /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BC. /BJ/BK± /BC. /BD/BK± /BC. /BD/BC /BK/BJ/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BX /BX/BI/BK/BJ /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BC. /BK/BE /B7/BC. /BE/BE − /BC. /BE/BF± /BC. /BD/BD /BF/BC/BH /C3 /C7/BW /BT/C5/BT /BL/BE /BX/BI/BH/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC± /BC. /BH± /BC. /BE /BD/BK/BF /BT/C6/C2/C7/CB /BL/BC /BX /BX/BI/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/BI/BK/C4/C1/C6/C3 /BC/BE /C4 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/AB/CT/CR/D8/D7 /D3/CU/CX/D2/D8/CT/D6/CU /CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CP/D2 /CB /B9/DB /CP/DA/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /CC/CW/CX/D7 /D1/D9/CR/CW/CX/D1/D4 /D6/D3/DA/CT/D7 /D8/CW/CT /CV/D3 /D3 /CS/D2/CT/D7/D7 /D3/CU /AC/D8/B8 /CQ/D9/D8 /CS/D3 /CT/D7 /D2/D3/D8 /D1/D9/CR/CW /D7/CW/CX/CU/D8 /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7/BA /D6/BF≡ /BT/BF /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BF≡ /BT/BF /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BF≡ /BT/BF /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /D6/BF≡ /BT/BF /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BF/BF± /BC. /BE/BL /BC. /BC/BG± /BC. /BF/BF± /BC. /BE/BL/BC. /BC/BG± /BC. /BF/BF± /BC. /BE/BL /BC. /BC/BG± /BC. /BF/BF± /BC. /BE/BL/BF/BC/BF/BG /BT/C1/CC /BT/C4/BT /BL/BK /BY /BX/BJ/BL/BD /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/A0/C4 /BB/A0/CC /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/C4 /BB/A0/CC /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/C4 /BB/A0/CC /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/C4 /BB/A0/CC /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BL± /BC. /BD/BC± /BC. /BC/BE /BJ/BI/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU/BX/BT /CC /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BE/BC± /BC. /BD/BF± /BC. /BD/BF /BK/BJ/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BX /BX/BI/BK/BJ /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BD. /BD/BK± /BC. /BD/BK± /BC. /BC/BK /BF/BC/BH /C3 /C7/BW /BT/C5/BT /BL/BE /BX/BI/BH/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK /B7/BC. /BI − /BC. /BG± /BC. /BF /BD/BK/BF /BT/C6/C2/C7/CB /BL/BC /BX /BX/BI/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT/A0/B7 /BB/A0− /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/B7 /BB/A0− /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/B7 /BB/A0− /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript /A0/B7 /BB/A0− /CX/D2 /BW /B7→ /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BI/BA/BC. /BE/BK± /BC. /BC/BH± /BC. /BC/BE /BJ/BI/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU/BX/BT /CC /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ/BC. /BD/BI± /BC. /BC/BH± /BC. /BC/BE /BF/BC/BH /C3 /C7/BW /BT/C5/BT /BL/BE /BX/BI/BH/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7νµ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH /B7/BC. /BC/BJ − /BC. /BC/BH± /BC. /BC/BF /BD/BK/BF /BT/C6/C2/C7/CB /BL/BC /BX /BX/BI/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7ν/CT /BW±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BT/CI/C7 /CE /BC/BK/BW /C8/CA/C4 /BD/BC/BC /BD/BC/BD/BK/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BL/BD/BK/BC/BD /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C8/C4 /BU/BI/BG/BG /BE/BC /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/BZ /C8/C4 /BU/BI/BH/BK /BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BJ /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BD /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/BU/BU/CB /BC/BJ /C8/CA /BW/BJ/BI /BD/BD/BE/BC/BC/BD /CB/BA /BW/D3/CQ/CQ/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BJ/BU /C8/C4 /BU/BI/BH/BF /BD /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C7 /BX/C8/C2 /BV/BG/BJ /BF/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C8 /BX/C8/C2 /BV/BG/BJ /BF/BL /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CD /C8/C4 /BU/BI/BG/BF 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/CT/CR/D8/D6/CP/BD/BK/BI/BF. /BF± /BC. /BL /BD/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BD/BK/BI/BK ± /BD/BD /C8/C1/BV/BV/C7/C4/C7 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BG. /BC/BF/B8 /BG. /BG/BD/BZ/CT/CE/BD/BK/BI/BH ± /BD/BH /BE/BF/BG /BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BI /C5/CA/C3/BD /C3π /CP/D2/CS /C3 /BFπ /BD/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /CP/D2/CS /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /CT/D6/D6/D3 /D6/D7 /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D8/CW/CT /BC/BA/BD/BF/B1 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /CW /CT/CP/CQ/D7/D3/D0/D9/D8/CT /CB/C8/BX/BT/CA /CT/D2/CT/D6/CV/DD /CR/CP/D0/CX/CQ /D6/CP/D8/CX/D3/D2/BA /CC/CA/C1/C4/C4/C1/C6/BZ /BK/BD /D9/D7/CT/D7 /D8/CW/CT /CW/CX/CV/CW /D4 /D6/CT/CR/CX/D7/CX/D3/D2 /C2/ψ /B4/BD /CB /B5/CP /D2 /CS ψ /B4/BE /CB /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU/CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CX/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /CP/D2/CS /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /D6/CT/D7/D9/D0/D8/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /DA/CP/D0/D9/CT /D5/D9/D3/D8/CT/CS/BA /CC/CA/C1/C4/C4/C1/C6/BZ /BK/BD/CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /CX/D2 /D8/CW/CT /BW±/D1/CP/D7/D7/B8 /CP/D2/CS /C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /CP/D2/CS /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /CT/D2/D8/CT/D6 /CX/D2 /D8/CW/CT/D1/BW±− /D1/BW /BC /B8 /CQ /CT/D0/D3 /DB/BA/BE/BX/D6/D6/D3 /D6 /CS/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D1/CP/D7/D7 /D7/CR/CP/D0/CT /D7/CW/CX/CU/D8/B8 /CT/D7/D8/CX/D1/CP/D8/CT/CS /D8/D3 /CQ /CT /D0/CT/D7/D7 /D8/CW/CP/D2 /BH/C5/CT/CE/BA /D1/BW±− /D1/BW /BC /D1/BW±− /D1/BW /BC /D1/BW±− /D1/BW /BC /D1/BW±− /D1/BW /BC/CC/CW/CT /AC/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /BW±/B8 /BW /BC/B8 /BW±/D7 /B8 /BW∗±/B8 /BW∗ /BC/B8 /CP/D2/CS /BW∗±/D7 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BG. /BJ/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BG. /BJ/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BG. /BJ/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BG. /BJ/BG± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BG± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ/BG± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BG± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ± /BC. /BF /BF/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BH. /BC± /BC. /BK /BF/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BF/CB/CT/CT /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D3/D2 /CC/CA/C1/C4/C4/C1/C6/BZ /BK/BD /CX/D2 /D8/CW/CT /BW /BC/CP/D2/CS /BW±/D7/CT/CR/D8/CX/D3/D2/D7 /D3/D2 /D8/CW/CT /D1/CP/D7/D7/BA /BW /BC/C5/BX/BT/C6 /C4/C1/BY/BX /BW /BC/C5/BX/BT/C6 /C4/C1/BY/BX/BW /BC/C5/BX/BT/C6 /C4/C1/BY/BX /BW /BC/C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6> /BD/BC× /BD/BC− /BD/BH/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT/CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BD/BC. /BD± /BD. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BG/BD/BC. /BD± /BD. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BG/BD/BC. /BD± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BD/BC. /BD± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BC/BL. /BI± /BD. /BD± /BD. /BH /BE/BD/BC/CZ /C4/C1/C6/C3 /BC/BE /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 ≈ /BD/BK/BC /BZ/CT/CE/BG/BC/BJ. /BL± /BI. /BC± /BG. /BF /BD/BC/CZ /C3/CD/CB/C0/C6/C1/CA/BA/BA/BA /BC/BD /CB/BX/C4/CG /C3−π /B7/B8 /C3−π /B7π /B7π−/BG/BD/BF± /BF± /BG /BF/BH/CZ /BT/C1/CC /BT/C4/BT /BL/BL /BX /BX/BJ/BL/BD /C3−π /B7/BG/BC/BK. /BH± /BG. /BD /B7 /BF. /BH − /BF. /BG /BE/BH/CZ /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BL /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BG/BD/BF± /BG± /BF /BD/BI/CZ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BW /BX/BI/BK/BJ /C3−π /B7/B8 /C3−π /B7π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BE/BG± /BD/BD± /BJ /BH/BD/BD/BK /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BD /BX/BI/BK/BJ /C3−π /B7/B8 /C3−π /B7π /B7π−/BG/BD/BJ± /BD/BK± /BD/BH /BK/BL/BC /BT/C4 /CE /BT/CA/BX/CI /BL/BC /C6/BT/BD/BG /C3−π /B7/B8 /C3−π /B7π /B7π−/BF/BK/BK /B7/BE /BF − /BE/BD /BI/BG/BD /BG/BU/BT/CA/C4/BT /BZ /BL/BC /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BG/BK/BC± /BG/BC± /BF/BC /BJ/BJ/BI /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C1 /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/BG/BE/BE± /BK± /BD/BC /BG/BE/BD/BE /CA/BT/BT/BU /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BG/BE/BC± /BH/BC /BL/BC /BU/BT/CA/C4/BT /BZ /BK/BJ /BU /BT /BV/BV/C5 /C3−/CP/D2/CSπ−/BE/BC/BC /BZ/CT/CE/BG/BU/BT/CA/C4/BT /BZ/BL /BC /BV /CT/D7/D8/CX/D1/CP/D8/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D8/D3 /CQ /CT /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA D0– D0MIXING Revised April 2008 by D. Asner (Carleton University) The detailed formalism for D0− D0mixing is presented in the “Note on CPViolation in Meson Decays” in this Review . For completeness, we present an overview here. The time evo- lution of the D0– D0system is described by the Schr¨ odinger equation i∂ ∂t/parenleftbiggD0(t) D0(t)/parenrightbigg =/parenleftBig M−i 2Γ/parenrightBig/parenleftbiggD0(t) D0(t)/parenrightbigg , (1) where the MandΓmatrices are Hermitian, and CPT invari- ance requires that M11=M22≡Mand Γ 11=Γ22≡Γ. The oﬀ-diagonal elements of these matrices describe the dispersiveand absorptive parts of the mixing. Because CPviolation is expected to be quite small here, it is convenient to label the mass eigenstates by the CPquantum number in the limit of CPconservation. Thus, we write |D 1,2/angbracketright=p|D0/angbracketright±q| D0/angbracketright, (2) where/parenleftbiggq p/parenrightbigg2 =M∗ 12−i 2Γ∗12 M12−i 2Γ12, (3) with the normalization condition that |p|2+|q|2=1a n dt h e sign is chosen so that D1hasCPeven, or nearly so. The corresponding eigenvalues are ω1,2≡m1,2−i 2Γ1,2=/parenleftBig M−i 2Γ/parenrightBig ±q p/parenleftBig M12−i 2Γ12/parenrightBig ,(4) /BJ/BK/BG /BJ/BK/BG/BJ/BK/BG /BJ/BK/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC where m1,2and Γ 1,2are the masses and widths of the D1,2. We deﬁne reduced mixing parameters xandyby x≡(m1−m2)/Γ=∆ m/Γ( 5 ) and y≡(Γ1−Γ2)/2Γ = ∆Γ /2Γ, (6) where Γ ≡(Γ1+Γ2)/2. We choose the phase convention CP|D0/angbracketright=+| D0/angbracketright.I fCPis conserved, then M12and Γ 12 are real and ∆m=2M12,∆Γ=2 Γ 12.T h es i g n so f ∆mand ∆Γ are to be determined experimentally. The parameters xandyare measured in several ways. The most precise constraints are obtai ned using the time-dependence ofDdecays. Since D0– D0mixing is a small eﬀect, the identify- ing tag of the initial particle as a D0or a D0must be extremely accurate. The usual tag is the charge of the distinctive slow pionin the decay sequence D ∗+→D0π+orD∗−→ D0π−.I nc u r - rent experiments, the probability of mistagging is about 0.1%.The large data samples available from the B-factories allow the production ﬂavor to also be determined by fully reconstructing charm on the “other side” of the event—signiﬁcantly reducing the mistag rate. Another tag of comparable accuracy is iden-tiﬁcation of one of the D’s produced from ψ(3770) →D 0 D0. Although time-dependent analyses are not possible at symmet-ric charm-threshold facilities (the D 0and D0do not travel far enough), the quantum-coherent C=−1ψ(3770) →D0 D0 state provides time-integrated sensitivity [1,2]. Time-Dependent Analyses: We extend the formalism of this Review ’s note on “ B0– B0Mixing” [3]. In addition to the “right-sign” instantaneous decay amplitudes Af≡/angbracketleftf|H| D0/angbracketright andA f≡/angbracketleft f|H|D0/angbracketrightforCPconjugate ﬁnal states f=K+π−, ... and f=K−π+, ..., we include “wrong-sign” amplitudes A f≡ /angbracketleft f|H| D0/angbracketrightandAf≡/angbracketleftf|H|D0/angbracketright. It is conventional to normalize the wrong-sign decay distri- butions to the integrated rate of right-sign decays and to expresstime in units of the precisely measured neutral D-meson mean lifetime, τD0=1/Γ=2 /(Γ1+Γ2). Starting from a pure |D0/angbracketright or| D0/angbracketrightstate at t= 0, the time-dependent rates of decay to wrong-sign ﬁnal states relative to the integrated right-signdecay rates are, to leading order: r(t)≡/vextendsingle/vextendsingle/angbracketleftf|H|D 0(t)/angbracketright/vextendsingle/vextendsingle2 /vextendsingle/vextendsingle Af/vextendsingle/vextendsingle2=/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2/vextendsingle/vextendsingle/vextendsingleg+(t)λ−1 f+g−(t)/vextendsingle/vextendsingle/vextendsingle2 ,(7) and r(t)≡/vextendsingle/vextendsingle/angbracketleft f|H| D0(t)/angbracketright/vextendsingle/vextendsingle2 /vextendsingle/vextendsingle/vextendsingleA f/vextendsingle/vextendsingle/vextendsingle2=/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle2/vextendsingle/vextendsingle/vextendsingleg+(t)λ f+g−(t)/vextendsingle/vextendsingle/vextendsingle2 .(8) where λf≡q Af/pAf,λ ¯f≡q A¯f/pA¯f, (9) and g±(t)=1 2/parenleftbig e−iz1t±e−iz2t/parenrightbig ,z1,2=ω1,2 Γ. (10) Note that a change in the convention for the relative phase of D0and D0would cancel between q/pand Af/Afand leaveλfunchanged. We expand r(t)a n d r(t) to second order in xandyfor modes in which the ratio of decay amplitudes, RD=|Af/ Af|2, is very small. Semileptonic decays: In semileptonic Ddecays, Af= A f= 0 in the Standard Model, and r(t)i s r(t)=|g−(t)|2/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 ≈e−t 4(x2+y2)t2/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 . (11) For r(t) one replaces q/phere with p/q. In the Standard Model, CPviolation in charm mixing is small and |q/p|≈1. In the limit of CPconservation, r(t)= r(t), and the time-integrated mixing rate relative to the time-integrated right-sign decay rateis R M=/integraldisplay∞ 0r(t)dt=1 2(x2+y2). (12) Table 1 summarizes results for RMfrom semileptonic decays; the world average from the Heavy Flavor Averaging Group(HFAG) [10] is R M=( 1.7±3.9)×10−4. Table 1: Results for RMinD0semileptonic decays. Year Exper. Final state(s) RM(×10−3) 90% C.L. 2007 BABAR [4] K(∗)+e− νe 0.04+0.70 −0.60<1.2×10−3 2005 Belle [5] K(∗)+e− νe0.02±0.47±0.14<1.0×10−3 2005 CLEO [6] K(∗)+e− νe1.6±2.9±2.9<7.8×10−3 2004∗BABAR [7] K(∗)+e− νe2.3±1.2±0.4<4.2×10−3 2002∗FOCUS [8] K+µ− νµ −0.76+0.99 −0.93<1.01×10−3 1996 E791 [9] K+/lscript− ν/lscript(1.1+3.0 −2.7)×10−3<5.0×10−3 HFAG [10] 0 .17±0.39 *These measurements are excluded from the HFAG average. The FOCUS result is unpublished, and the BABAR result hasbeen superseded by Ref. 4. Wrong-sign decays to hadronic non- CPeigenstates: Consider the ﬁnal state f=K +π−,w h e r e Afis doubly Cabibbo-suppressed. The ratio of decay amplitudes is Af Af=−/radicalbig RDe−iδf,/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingleA f Af/vextendsingle/vextendsingle/vextendsingle/vextendsingle/vextendsingle∼O(tan 2θc), (13) where RDis the doubly Cabibbo-suppressed (DCS) decay rate relative to the Cabibbo-favored (CF) rate, δfis the strong phase diﬀerence between DCS and CF processes, and θcis the Cabibbo angle. The minus sign originates from the sign of Vus relative to Vcd. We characterize the violation of CPin the mixing ampli- tude, the decay amplitude, and the interference between mixingand decay, by real-valued parameters A M,AD,a n d φ.W e adopt the parametrization (see Refs. 12 and 13). /vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 =/radicalBigg 1+AM 1−AM, (14) /BJ/BK/BH /BJ/BK/BH/BJ/BK/BH /BJ/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC λ−1 f≡pAf q Af=−/radicalbig RD/parenleftbigg(1 +AD)(1−AM) (1−AD)(1 +AM)/parenrightbigg1/4 e−i(δf+φ), (15) λ f≡q A f pA f=−/radicalbig RD/parenleftbigg(1−AD)(1 +AM) (1 +AD)(1−AM)/parenrightbigg1/4 e−i(δf−φ). (16) Since /radicalBigg 1+AD 1−AD=|Af/ Af| | A f/A f|, (17) ADis a measure of direct CPviolation, while AMis a measure of CPviolation in mixing. The angle φmeasures CP violation in interference between mixing and decay. While AM is independent of the decay process, ADandφmay depend on f. In general, λ fandλ−1 fare independent complex numbers. More detail on CPviolation in meson decays can be found in Ref. 3. To leading order, for ADandAM/lessmuch1, r(t)=e−t/bracketleftBig RD(1 +AD)+/radicalbig RD/radicalbig 1+AM/radicalbig 1+ADy/prime −t +1 2(1 +AM)RMt2/bracketrightBig (18) and r(t)=e−t/bracketleftBig RD(1−AD)+/radicalbig RD/radicalbig 1−AM/radicalbig 1−ADy/prime −t +1 2(1−AM)RMt2/bracketrightBig (19) Here y/prime ±≡y/primecosφ±x/primesinφ =ycos(δKπ∓φ)−xsin(δKπ∓φ), (20) where y/prime≡ycosδKπ−xsinδKπ, x/prime≡xcosδKπ+ysinδKπ, (21) andRM≈/parenleftbig x2+y2/parenrightbig /2=/parenleftbig x/prime2+y/prime2/parenrightbig /2 is the mixing rate relative to the time-integrated right-sign rate. Table 2: Results for R,RD,a n d ADinD0→K+π−. Year Exper. R(×10−3) RD(×10−3) AD(%) 2007 CDF [14] 4 .15±0.10 3 .04±0.55 — 2007 BABAR [15] 3 .53±0.08±0.04 3 .03±0.16±0.10−2.1±5.2±1.5 2006 Belle [16] 3 .77±0.08±0.05 3 .64±0.17 2 .3±4.7 2005∗FOCUS [17] 4 .29+0.63 −0.61±0.28 5 .17+1.47 −1.58±0.76 13+33 −25±10 2000∗CLEO [11] 3 .32+0.63 −0.65±0.40 4 .8±1.2±0.4 −1+16 −17±1 1998 E791 [18] 6 .8+3.4 −3.3±0.7— — Average 3 .80±0.05 3 .35±0.09 [10] −2.2±2.5 [10] The ratio Ris the most readily accessible experimental quantity. Table 2 gives recent measurements of RinD0→ K+π−decay. The average Ris (0.380±0.005) %. *These measurements are included in the HFAG average of RDbut are excluded from the HFAG average AD. The three terms in Eq. (18) and Eq. (19) probe the three fundamental types of CPviolation. In the limit of CPconser- vation, AM,AD,a n d φare all zero. Then r(t)= r(t)=e−t/parenleftbigg RD+/radicalbig RDy/primet+1 2RMt2/parenrightbigg , (22) and the time-integrated wrong-sign rate relative to the inte- grated right-sign rate is R=/integraldisplay∞ 0r(t)dt=RD+/radicalbig RDy/prime+RM. (23) Table 2 gives the limits on AD, and the HFAG average [10] ofRDandADfrom a general ﬁt; all allow for both mixing and CPviolation. Typically, the ﬁt parameters are RD,x/prime2,a n dy/prime. Table 3 summarizes the results for y/primeandx/prime2. Allowing for CP violation, the separate contributions to Rcan be extracted by ﬁtting the D0→K+π−and D0→K−π+decay rates. Table 3: Results on the time-dependence of r(t)i nD0→ K+π−and D0→K−π+decays. The CDF result assumes noCPviolation. The FOCUS and CLEO results restrict x/prime2 to the physical region. The conﬁdence intervals from FOCUS and CLEO are obtained from the ﬁt, whereas Belle uses a Feldman-Cousins method, and CDF uses a Bayesian method. Year Exper. y/prime(%) x/prime2(×10−3) 2007 CDF [14] 0 .85±0.76 −0.12±0.35 2007 BABAR [15] 0 .97±0.44±0.31−0.22±0.30±0.21 2006 Belle [16] −2.8<y/prime<2.1<0.72 (95% C.L.) 2005 FOCUS [17] −11.2<y/prime<6.7<8.0 (95% C.L.) 2000 CLEO [11] −5.8<y/prime<1.0<0.81 (95% C.L.) Table 4 summarizes results for Rmeasured in multibody ﬁ- nal states with nonzero strangeness. Here R, deﬁned in Eq. (23), becomes an average over the Dalitz plot. /BJ/BK/BI /BJ/BK/BI/BJ/BK/BI /BJ/BK/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC Table 4: Results for RinD0→K(∗)+π−(nπ). The values of Rneed not be the same for diﬀerent decay channels. Year Exper. D0ﬁnal state R(%) 2006 BABAR [22] K+π−π00.214±0.008±0.008 2005 Belle [23] K+π−π+π−0.320±0.018+0.018 −0.013 2005 Belle [23] K+π−π00.229±0.015+0.013 −0.009 2002 CLEO [19] K∗+π−0.5±0.2+0.6 −0.1 2001 CLEO [24] K+π−π+π−0.41+0.12 −0.11±0.04 2001 CLEO [25] K+π−π00.43+0.11 −0.10±0.07 1998 E791 [18] K+π−π+π−0.68+0.34 −0.33±0.07 Extraction of the mixing parameters xandyfrom the results in Table 3 requires knowledge of the relative strong phaseδ Kπ. An interference eﬀect that provides useful sensitivity to δKπarises in the decay chain ψ(3770) →D0 D0→(fcp)(K+π−), where fcpdenotes a CP-even or -odd eigenstate from D0decay, such as K+K−[26]. Here, the amplitude relation √ 2A(D±→K−π+)=A(D0→K−π+)±A( D0→K−π+). (24) where D±denotes a CP-even or -odd eigenstate, implies that cosδKπ=|A(D+→K−π+)|2−|A(D−→K−π+)|2 2√ RD|A(D0→K−π+)|2.(25) This neglects CPviolation and uses√ RD/lessmuch1. For multibody ﬁnal states, Eqs. (13)–(23) apply separately to each point in phase-space. Although xandydo not vary across the space, knowledge of t he resonant substructure is needed to extrapolate the strong phase diﬀerence δfrom point to point to determine xandy. A time-dependent Dalitz-plot analysis of D0→K+π−π0 from BABAR [22,28] reports RM=( 2.9±1.6)×10−4,x/prime/prime= (2.39±0.61±0.32)%, and y/prime/prime=(−0.14±0.60±0.40)%, where x/prime/prime,y/prime/prime,a n d δKππ0are deﬁned as x/prime/prime≡xcosδKππ0+ysinδKππ0,y/prime/prime≡ycosδKππ0−xsinδKππ0, (26) in parallel to x/prime,y/prime,a n d δKπof Eq. (21). Both strong phases, δKπandδKππ0, can be determined from time- integrated CPasymmetries in correlated D0 D0produced at theψ(3770) [26,27]. Both the sign and magnitude of xandywithout phase or sign ambiguity may be measured using the time-dependentresonant substructure of multibody D 0decays—see CLEO [29]. InD0→K0 Sπ+π−, the DCS and CF decay amplitudes populate the same Dalitz plot, which allows direct measurement ofthe relative strong phases. CLEO [19] and Belle [20] have measured the relative phase between D 0→K∗(892)+π−and D0→K∗(892)−π+to be (189 ±10±3+15 −5)◦and (171 .9± 1.3 (stat. only))◦, respectively. These results are close to the 180◦expected from Cabibbo factors and a small strong phase. Table 5 summarizes the results from Belle [20] of a time-dependent Dalitz-plot analysis of D 0→K0 Sπ+π−.Table 5: Belle results from a time-dependent Dalitz- plot analysis of D0→K0 Sπ+π−[20]. The errors are statistical, experimental systematic, and decay-modelsystematic, respectively (CPV = CPviolation). Result 95% C.L. interval NoCPViolation x=( 0.80±0.29+0.09 −0.07+0.10 −0.14)% (0 .0,1.6)% y=( 0.33±0.24+0.08 −0.12+0.06 −0.08)% ( −0.34,0.96)% With CPViolation x=( 0.81±0.30+0.10 −0.07+0.09 −0.16)% |x|<1.6% y=( 0.37±0.25+0.07 −0.13+0.07 −0.08)% |y|<1.04% |q/p|=0.86+0.30 −0.29+0.06 −0.03±0.08 φ=(−14+16 −18+5 −3+2 −4)◦ In addition, Belle [20] has reported results for both the relative phase (statisical errors only) and ratio R(central values only) of the DCS ﬁt fraction relative to the CF ﬁt fractionsforK ∗(892)+π−,K∗ 0(1430)+π−,K∗ 2(1430)+π−,K∗(1410)+π−, andK∗(1680)+π−. The reported values for Rin units of tan4θc are 2.94±0.12, 22 .0±1.6, 34±4, 87±13, and (5 ±5)×102.F o r K+π−, the corresponding value for RDis (1.28±0.02)×tan4θc. Similarly, BABAR [21] has reported central values for Rfor K∗(892)+π−,K∗ 0(1430)+π−,a n d K∗ 2(1430)+π−. The reported values for Rin units of tan4θcare 3.45±0.31, 7.7±3.0, and 1.7±1.7, respectively. The systematic uncertainties on these value Rmust be evaluated. The large diﬀerences in Ramong these ﬁnal states could point to an interesting role for hadroniceﬀects. Decays to CPEigenstates: When the ﬁnal state fis aCP eigenstate, there is no distinction between fand f,a n dAf=A f and A f= Af. We denote ﬁnal states with CPeigenvalues ±1 byf±and write λ±forλf±. The quantity ymay be measured by comparing the rate for D0decays to non- CPeigenstates such as K−π+with decays to CPeigenstates such as K+K−[13]. If decays to K+K−have a shorter eﬀective lifetime than those to K−π+,yis positive. In the limit of slow mixing, x, y/lessmuch1, and the absence of direct CPviolation ( AD= 0), but allowing for small indirect CPviolation ( |AM|,|φ|/lessmuch1), we can write λ±=/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingleeiφ. (27) To a good approximation, the decay rates for states that are initially D0and D0to aCPeigenstate have exponential time dependence r±(t)∝exp (−t/τ±), (28) r±(t)∝exp (−t/ τ±), (29) where τis measured in units of 1 /Γ. /BJ/BK/BJ /BJ/BK/BJ/BJ/BK/BJ /BJ/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC The eﬀective lifetimes are given by 1/τ±=1±/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle(ycosφ−xsinφ), (30) 1/ τ±=1±/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle(ycosφ+xsinφ). (31) The eﬀective decay rate to a CPeigenstate combining both D0 and D0decays is r±(t)+ r±(t)∝e−(1±yCP)t. (32) Here yCP=1 2/parenleftbigg/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle+/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightbigg ycosφ−1 2/parenleftbigg/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle−/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightbigg xsinφ(33) ≈ycosφ−A Mxsinφ. (34) IfCPis conserved, yCP=y. Belle [30] and BaBar [31] have recently updated yCPand the decay-rate asymmetry for CPeven ﬁnal states AΓ= τ+−τ+ τ++τ+(35) =1 2/parenleftbigg/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle−/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightbigg ycosφ−1 2/parenleftbigg/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle+/vextendsingle/vextendsingle/vextendsingle/vextendsinglep q/vextendsingle/vextendsingle/vextendsingle/vextendsingle/parenrightbigg xsinφ(36) ≈A Mycosφ−xsinφ. (37) IfCPis conserved, AΓ= 0. All measurements of yCPandAΓ are relative to the D0→K−π+decay rate. Table 6 summarizes the current status of measurements. The average of the six yCP measurements is 1 .13±0.27%. Substantial work on the integrated CPasymmetries in decays to CPeigenstates indicates that ACPis consistent with zero at the few-percent level [36]. The expression for theintegrated CPasymmetry that includes the possibility of CP violation in mixing is A CP=Γ(D0→f±)−Γ( D0→f±) Γ(D0→f±)+Γ ( D0→f±)(38) =|q|2−|p|2+2 R e/parenleftbigg1∓λ± 1±λ±/parenrightbigg . (39) Table 6: Results for yfromD0→K+K−andπ+π−. Year Exper. D0ﬁnal state(s) y(%) AΓ(×10−3) 2007 BABAR [31] K+K−,π+π−1.03±0.33±0.19 2.6±3.6±0.8 2007 Belle [30] K+K−,π+π−1.31±0.32±0.25 0.1±3.0±1.5 2001 CLEO [32] K+K−,π+π−−1.2±2.5±1.4— 2001 Belle [33] K+K−−0.5±1.0+0.7 −0.8— 2000 FOCUS [34] K+K−3.42±1.39±0.74 — 1999 E791 [35] K+K−0.8±2.9±1.0— HFAG Avg. [10] 1 .132±0.266 0 .123±0.248 Coherent D0 D0Analyses: Measurements of RD,c o sδKπ, x,a n d ycan be made simultaneously in a combined ﬁt to the single-tag (ST) and double-tag (DT) yields, or individually bya series of “targeted” analyses [26,27]. The “comprehensive” analysis simultaneously measures mixing and DCS parameters by examining various ST and DTrates. Due to quantum correlations in the C=−1a n d C=+ 1 D 0 D0pairs produced in the reactions e+e−→D0 D0(π0)a n d e+e−→D0 D0γ(π0), respectively, the time-integrated D0 D0 decay rates are sensitive to interference between amplitudes for indistinguishable ﬁnal states. The size of this interference is governed by the relevant amplitude ratios and can include contributions from D0– D0mixing. The following categories of ﬁnal states are considered: for¯f:Hadronic states accessed from either D0or D0de- cay but that are not CPeigenstates. An example is K−π+, which results from Cabibbo-favored D0transitions or DCS D0 transitions. /lscript+or/lscript−:Semileptonic or purely leptonic ﬁnal states, which, in the absence of mixing, tag unambiguously the ﬂavor of theparent D 0. S+orS−:CP-even and CP-odd eigenstates, respectively. The decay rates for D0 D0pairs to all possible combinations of the above categories of ﬁnal states are calculated in Ref. 1, forbothC=−1a n d C= +1, reproducing the work of Ref. 2. Such D 0 D0combinations, where both Dﬁnal states are speciﬁed, are double tags. In addition, the rates for single tags, whereeither the D 0or D0is identiﬁed and the other neutral Ddecays generically are given in Ref. 1. CLEO-c has reported results using 281 pb−1ofe+e−→ ψ(3770) data [37,38], where the quantum coherent D0 D0pairs are in the C=−1 state. The values of y,RM,a n dc o s δKπare determined from a combined ﬁt to the ST (hadronic only) and DT yields. The hadronic ﬁnal states included are K−π+(f), K+π−(¯f),K−K+(S+),π+π−(S+),K0 Sπ0π0(S+),K0 Lπ0 (S+),K0 Sπ0(S−),K0 Sη(S−), and K0 Sω(S−). The two ﬂavored ﬁnal states, K−π+andK+π−, can be reached via CF or DCS transitions. /BJ/BK/BK /BJ/BK/BK/BJ/BK/BK /BJ/BK/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC Semileptonic DT yields are also included, where one Dis fully reconstructed in one of the hadronic modes listed above,and the other Dis partially reconstructed, requiring that only the electron be found. When the electron is accompanied by aﬂavor tag ( D→K −π+orK+π−), only the “right-sign” DT sample, where the electron and kaon charges are the same, is used. The main results of the CLEO-c analysis are the determi- nation of cos δKπ=1.10±0.35±0.07, and World Averages for the mixing parameters from an “extended” ﬁt that combinesthe CLEO-c data with previous mixing and branching-ratio measurements [37,38]. In these ﬁts, which allow cos δ Kπandx2 to be unphysical, the no-mixing result ( x=y= 0) is excluded at 5.0σ. Constraining cos δKπand sin δKπto [-1,+1]—that is interpreting δKπas an angle—yields δKπ=( 2 2+11 −12+9 −11)◦.N o t e that measurements of y(Table 6 and Table 3) and y/prime(Table 5) contribute to the determination of δKπ. Summary of Experimental Results: Several recent results indicate that charm mixing is at the upper end of the range ofStandard Model estimates. BABAR [15] and CDF [14] ﬁnd evidence for oscillations inD 0→K+π−with 3.9 σ(∆LogL)a n d3 . 8 σ(Bayesian), respectively. The most precise measurement is from Belle [16],which excludes x /prime2=y/prime= 0 at 2.1 σ. Belle [30] and BABAR [31] ﬁnd 3.2 σand 3σeﬀects for yCP inD0→K+K−andπ+π−. The most sensitive measurement ofyis in D0→K0 Sπ+π−from Belle [20] and is only 1.2 σ signiﬁcant. In the same analysis, Belle also ﬁnds a 2.4 σresult for x. The current situation would beneﬁt from better knowledge of the strong phase diﬀerence δKπthan provided by the current CLEO-c result [37,38]. This would allow one to unfold xandy from the D0→K+π−measurements of x/prime2andy/prime, and directly compare them to the D0→K0 Sπ+π−results. The experimental data consistently indicate that the D0 and D0do mix. The mixing is presumably dominated by long- range processes. A serious limitation to the interpretation ofcharm oscillations in terms of New Physics is the theoreticaluncertainty of the Standard Model prediction. However, recentevidence opens the window to searches for CPviolation, which would provide unequivocal evidence of New Physics. HFAG Averaging of Charm Mixing Results: All mixing measurements can be combined to obtain world average values for xandy. The HFAG has done this in two ways [39,40,10]: (a) By adding together log-likelihood functions forx,y,a n d δ Kπfrom measurements of relevant observables; (b) by making a global ﬁt to the measured observables x, y,δKπ,δKππ0,a n d RD, being careful to account for the correlations among observables by using the error matrices fromthe experiments. Both methods use measurements of D 0→ K+/lscript− ν,K+K−,π+π−,K+π−,K+π−π0,K+π−π+π−,a n d K0 Sπ+π−decays, as well as CLEO-c results for double-tagged branching fractions measured at the ψ(3770) resonance (see previous sections of this note). Method (a) has the advantagethat non-Gaussian errors are a ccounted for; method (b) hasthe advantage that it is readily expanded to allow for CP violation. For that, three additi onal parameters are included in the ﬁt: A D≡(R+ D−R− D)/(R+ D+R− D),|q/p|,a n dA r g ( q/p)≡φ. The two methods obtain almost identical results when they areapplied to the same set of observables. Figure 1: Two-dimensional 1 σ-5σcontours for (x, y) from measurements of D0→K+/lscriptν, h+h−,K+π−,K+π−π0,K+π−π+π−,a n d K0 Sπ+π−decays, and double-tagged branching fractions measured at the ψ(3770) resonance (from HFAG [10]) . Color version at end of book. Table 7: HFAG Charm Mixing Average allow- ing for CPviolation [10,39,40]. Parameter HFAG average 95% C.L. interval x(%) 0 .97+0.27 −0.29(0.39−1.48) y(%) 0 .78+0.18 −0.19(0.41−1.13) RD(%) 0 .335±0.009 (0 .316−0.353) δKπ(◦)2 1 .9+11.5 −12.5(−6.3−44.6) δKππ0(◦)3 2 .4+25.1 −25.8 (−20.3−82.7) AD(%) −2.2±2.5( −7.10−2.67) |q/p| 0.86+0.18 −0.15(0.59−1.23) φ(◦) −9.6+8.3 −9.5(−30.3−6.5) For the global ﬁt, conﬁdence contours in the two dimensions (x, y)a n d( |q/p|,φ) are obtained by letting, for any point in the two-dimensional plane, all other ﬁt parameters take theirpreferred values. Figures 1 an d 2 show the resulting 1-to-5 σ contours. The ﬁts exclude the no-mixing point ( x=y=0 ) a t 6.7σ, whether or not CPviolation is allowed. The parameters xandydiﬀer from zero by 3.0 σand 4.1 σ, respectively. One- dimensional likelihood function s for parameters are obtained by allowing, for any value of the parameter, all other ﬁt parametersto take their preferred values. The resulting likelihood functionsgive central values, 68.3% C.L. intervals, and 95% C.L. intervalsas listed in Table 7. /BJ/BK/BL /BJ/BK/BL/BJ/BK/BL /BJ/BK/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC Figure 2: Two-dimensional 1 σ-5σcontours for (|q/p|,Arg(q/p)) from measurements of D0→ K+/lscriptν,h+h−,K+π−,K+π−π0,K+π−π+π−, and K0 Sπ+π−decays, and double-tagged branching fractions measured at the ψ(3770) resonance (from HFAG [10]) . Color version atend of book. From the results of the HFAG averaging, the following can be concluded: (1) Since CPviolation is small and y CPis positive, the CP-even state is shorter-lived, as in the K0 K0 system. 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B.A. Petersen, in Proceedings of International Workshop on Charm Physics (Charm 2007) , Ithaca, New York, 5-8 Aug. 2007, p. 9. /vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BPx /A0/vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BPx /A0/vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BPx /A0/vextendsingle/vextendsingle/D1/BW /BC/BD− /D1/BW /BC/BE/vextendsingle/vextendsingle/BPx /A0/CC/CW/CT /BW /BC/BD /CP/D2/CS /BW /BC/BE /CP /D6/CT /D8/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /D3/CU/D8/CW/CT /BW /BC/D1/CT/D7/D3/D2/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS/CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CV/B8/B3 /CP/CQ /D3/DA/CT/BA /CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D9/D7/D9/CP/D0/D0/DD /D4 /D6/CT/D7/CT/D2/D8 x≡ /A1 /D1 /BB/A0/BA /CC/CW/CT/D2 /A1 /D1 /BPx /A0/BPx /AMh /BBτ /BA/CE /BT/C4/CD/BX /B4/BD/BC /BD/BC/AMh /D7− /BD/B5 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/BC/BD /CP/D2/CS /BW /BC/BE /CP /D6/CT /D8/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /D3/CU/D8/CW/CT /BW /BC/D1/CT/D7/D3/D2/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS/CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CV/B8Ꜽ /CP/CQ /D3/DA/CT/BA/BW/D9/CT /D8/D3 /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /BC→ /C3 /B7π−/CP/D2/CS /BW /BC→/C3 /B7π−/B8/DB /CT /CT/DC/CR/D0/D9/CS/CT /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D8/CW/D3/D7/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /DD/prime/D8/CW/CP/D8 /CP /D6/CT/CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /D8/CW/CT /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV /D6/CP/D8/CX/D3 /A0/B4 /C3 /B7π−/DA/CX/CP /BW /BC/B5/BB/A0 /B4 /C3 /B7π−/B5/CV/CX/DA/CT/D2 /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CX/D7 /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA/CB/D3/D1/CT /CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CB/CT/CT /D3/D9/D6 /BE/BC/BC/BI /CA/CT/DA/CX/CT/DB /B4/C2/D3/D9/D6/D2/CP/D0 /D3/CU/C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/B5/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BI /B7 /BC. /BF/BI − /BC. /BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BI /B7 /BC. /BF/BI − /BC. /BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BH/BI /B7 /BC. /BF/BI − /BC. /BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BI /B7 /BC. /BF/BI − /BC. /BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/C0/BY /BT /BZ /AC/D8/BN /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CV/BAꜼ/BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BE. /BC/BI± /BC. /BI/BI± /BC. /BF/BK /BD/BF/BT /CD/BU/BX/CA/CC /BC/BK /CD /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /BE. /BI/BE± /BC. /BI/BG± /BC. /BH/BC /BD/BI/BC/CZ /BD/BG/CB/CC /BT/CA/C1/BV /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /BC. /BJ/BG± /BC. /BH/BC /B7/BC. /BE/BC − /BC. /BF/BD /BH/BF/BG/CZ /BD/BH/CI/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BD. /BC± /BE. /BC /B7/BD. /BG − /BD. /BI /BD/BK/CZ /BD/BI/BT/BU/BX /BC/BE /C1 /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BE. /BG± /BH. /BC± /BE. /BK /BF/BF/BL/BF /BD/BJ/BV/CB/C7/CA/C6/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BI. /BK/BG± /BE. /BJ/BK± /BD. /BG/BK /BD/BC/CZ /BD/BI/C4/C1/C6/C3 /BC/BC /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B7/BD. /BI± /BH. /BK± /BE. /BD /BD/BI/BT/C1/CC /BT/C4/BT /BL/BL /BX /BX/BJ/BL/BD /C3−π /B7/B8 /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BJ/BC± /BD. /BH/BE /BD/BE. /BJ± /BC. /BF/CZ /BD/BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /BV/BW/BY /D4 /D4 /B8√ s /BP/BD /BA /BL /BI /CC /CT/CE /BD. /BL/BG± /BC. /BK/BK± /BC. /BI/BE /BG/BC/BF/BC± /BL/BC /BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /CF /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE − /BC. /BJ± /BG. /BL /BG/CZ± /BK/BK /BD/BK, /BD/BL/CI/C0/BT/C6/BZ /BC/BI /BU/BX/C4/C4 /CT /B7/CT− − /BF. /BC /B7 /BH. /BC − /BG. /BK /B7/BD. /BI − /BC. /BK /BD/BH/BT/CB/C6/BX/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE − /BC. /BF± /BH. /BJ /BD/BK, /BD/BL/C4/C1 /BC/BH /BT /BU/BX/C4/C4 /CB/CT/CT /CI/C0/BT/C6/BZ /BC/BI − /BH. /BE /B7/BD /BK. /BG − /BD/BI. /BK /BD/BK, /BD/BL/C4/C1/C6/C3 /BC/BH /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/BD. /BI± /BC. /BK /B7/BD. /BC − /BC. /BK /BG/BH/BC/CZ /BE/BC/BT /CD/BU/BX/CA/CC /BC/BF /C8 /BU/BT/BU/CA /CB/CT/CT /BT /CD/BU/BX/CA/CC /BC/BK /CD/BD. /BI /B7 /BI. /BE − /BD/BE. /BK /BD/BK, /BD/BL/BT /CD/BU/BX/CA/CC /BC/BF /CI /BU/BT/BU/CA /CT /B7/CT−/B8 /BD/BC/BA/BI /BZ/CT/CE − /BH. /BC /B7 /BE. /BK − /BF. /BE± /BC. /BI /BD/BK/BZ/C7/BW /BT/C6/BZ /BC/BC /BV/C4/BX/BE /CT /B7/CT−/BD/BF/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU/BT /CD/BU/BX/CA/CC /BC/BK /CD /CP/D2/CS /BT /CD/BU/BX/CA/CC /BC/BF /C8 /BA /BD/BG/CB/CC /BT/CA/C1/BV /BC/BJ /CR/D3/D1/D4/CP /D6/CT/D7 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT/D7 /D3/CU /BW /BC/CS/CT/CR/CP /DD /D8/D3 /D8/CW/CT /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /C3 /B7/C3−/CP/D2/CS π /B7π−/DB/CX/D8/CW /BW /BC/CS/CT/CR/CP /DD/D8 /D3 /C3−π /B7/BA /BD/BH/CC/CW/CT /BT/CB/C6/BX/CA /BC/BH /CP/D2/CS /CI/C0/BT/C6/BZ /BC/BJ /BU /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/D3/CU /BW /BC→ /C3 /BC/CBπ /B7π−/BA /BW/CT/CR/CP /DD/B9/D8/CX/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D3/D2 /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP /D6/CT/D9/D7/CT/CS /D8/D3 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /D1/CX/DC/CX/D2/CV /CP/D2/CS /D8/D3 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT/D6/CT/D0/CP/D8/CX/DA/CT /D4/CW/CP/D7/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /BC→ /C3∗ /B7π−/CP/D2/CS /BW /BC→ /C3∗ /B7π−/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8/DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/BD/BI/C4/C1/C6/C3 /BC/BC/B8 /BT/C1/CC /BT/C4/BT /BL/BL /BX /B8 /CP/D2/CS /BT/BU/BX /BC/BE /C1 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2/BW /BC→ /C3−/C3 /B7/B4 /BV/C8 /CT/DA/CT/D2/B5 /CS/CT/CR/CP /DD/D7 /CP/D2/CS /BW /BC→ /C3−π /B7/B4 /BV/C8 /D1/CX/DC/CT/CS/B5 /CS/CT/CR/CP /DD/D7/B8 /D3 /D6 /DD/BV/C8 /BP/CJ/A0/B4 /BV/C8 /B7/B5− /A0/B4 /BV/C8− /B5/CL/BB/CJ/A0/B4 /BV/C8 /B7/B5/B7/A0/B4 /BV/C8− /B5/CL/BA /CF /CT/D0 /CX /D7 /D8 /BE /DD/BV/C8 /BP/A1/A0/BB/A0/BA/BD/BJ/BV/CB/C7/CA/C6/BT /BC/BE /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /BW /BC→ /C3−/C3 /B7/CP/D2/CS π−π /B7/B4 /BV/C8 /CT/DA/CT/D2/B5 /CS/CT/CR/CP /DD/D7 /CP/D2/CS /BW /BC→ /C3−π /B7/B4 /BV/C8 /D1/CX/DC/CT/CS/B5 /CS/CT/CR/CP /DD/D7/B8 /D3 /D6 /DD/BV/C8 /BP/CJ/A0/B4 /BV/C8 /B7/B5− /A0/B4 /BV/C8− /B5/CL/BB/CJ/A0/B4 /BV/C8 /B7/B5/B7/A0/B4 /BV/C8− /B5/CL/BA /CF /CT/D0 /CX /D7 /D8 /BE /DD/BV/C8 /BP/A1/A0/BB/A0/BA /BD/BK/CC/CW/CT /BZ/C7/BW /BT/C6/BZ /BC/BC/B8 /BT /CD/BU/BX/CA/CC /BC/BF /CI /B8 /C4/C1/C6/C3 /BC/BH /C0 /B8 /C4/C1 /BC/BH /BT /B8 /CI/C0/BT/C6/BZ /BC/BI/B8 /BT /CD/BU/BX/CA/CC /BC/BJ /CF /B8/CP/D2/CS /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /D8/CW/CT /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV /D6/CP/D8/CX/D3 /A0/B4 /C3 /B7π−/B4/DA/CX/CP /BW /BC/B5/B5/BB/A0/B4 /C3−π /B7/B5 /CV/CX/DA/CT/D2 /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CX/D7 /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA /BW/CT/CR/CP /DD/B9/D8/CX/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CX/D7 /D9/D7/CT/CS/D8/D3 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /BW/BV/CB /CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP/D0/D0/D3 /DB /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2/D8/CW/CT /BW/BV/CB /CP/D2/CS /D1/CX/DC/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /CP/D0/D0 /CT/DC/CR/CT/D4/D8 /BT /CD/BU/BX/CA/CC /BC/BJ /CF /CP/D2/CS /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /CP/D0/D7/D3 /CP/D0/D0/D3 /DB/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /D4/CW/CP/D7/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /BC→ /C3 /B7π−/CP/D2/CS /BW /BC→ /C3 /B7π−/CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT/D7/D1/CP/D0/D0/BA /CC/CW/CX/D7 /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /DD/prime/CP/D2/CS /CX/D7 /D2/D3/D8 /D8/CW/CT /D7/CP/D1/CT /CP/D7 /D8/CW/CT /DD/BV/C8 /D3/CU/D3/D9/D6 /D2/D3/D8/CT /CP/CQ /D3/DA/CT/D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CV/BAꜼ/BD/BL/CC/CW/CT /D6/CP/D2/CV/CT/D7 /D3/CU/BT /CD/BU/BX/CA/CC /BC/BF /CI /B8 /C4/C1/C6/C3 /BC/BH /C0 /B8/C4 /C1 /BC /BH /BT /B8 /CP/D2/CS /CI/C0/BT/C6/BZ /BC/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CU/D3 /D6/BL/BH/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/BA/BE/BC/BT /CD/BU/BX/CA/CC /BC/BF /C8 /D1/CT/CP/D7/D9/D6/CT/D7 /CH ≡ /BEτ /BC/BB/B4τ /B7/B7τ−/B5− /BD/B8 /DB/CW/CT/D6/CT τ /BC/CX/D7 /D8/CW/CT /BW /BC→ /C3−π /B7/B4/CP/D2/CS /BW /BC→ /C3 /B7π−/B5 /D0/CX/CU/CT/D8/CX/D1/CT/B8 /CP/D2/CS τ /B7/CP/D2/CSτ−/CP /D6/CT /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC/D0/CX/CU/CT/D8/CX/D1/CT/D7 /D8/D3 /BV/C8 /B9/CT/DA/CT/D2/D7/D8/CP/D8/CT/D7 /B4/CW/CT/D6/CT /C3−/C3 /B7/CP/D2/CSπ−π /B7/B5/BA /C1/D2 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/CU /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /CH /BP /DD ≡ /A1/A0 /BB /BE /A0 /B4/DB /CT/D0/CX/D7/D8 /BE/DD /BP /A1/A0/BB/A0/B5/BA /BT /CD/BU/BX/CA/CC /BC/BF /C8 /CP/D0/D7/D3 /D9/D7/CT/D7 τ /B7−τ−/D8/D3 /CV/CT/D8 /A1/CH /BP − /BC. /BC/BC/BK± /BC. /BC/BC/BI± /BC. /BC/BC/BE/BA WEIGHTED AVERAGE 1.5±0.5 (Error scaled by 1.4) AITALA 99E E791LINK 00 FOCSCSORNA 02 CLE2ABE 02I BELL 1.0ZHANG 07B BELL 2.0STARIC 07 BELL 1.9AUBERT 08U BABR 0.5χ2 5.5 (Confidence Level = 0.139) -10 -5 0 5 10 15 20/B4/A0/BD /DF/A0/BE /B5/BB/A0 /BP /BE /DD /vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/CC/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /BW /BC/BD /CP/D2/CS /BW /BC/BE /CP /D6/CT /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT /BV /BP± /BD /D7/D8/CP/D8/CT/D7 /CQ /DD/vextendsingle/vextendsingle/BW/BD, /BE> /BP/D4/vextendsingle/vextendsingle/BW /BC> /B7/D5/vextendsingle/vextendsingle /BW /BC> /BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/DF /BW /BC/C5/CX/DC/CX/D2/CVꜼ /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BI /B7/BC. /BF/BC − /BC. /BE/BL /B7/BC. /BD/BC − /BC. /BC/BK /BC. /BK/BI /B7/BC. /BF/BC − /BC. /BE/BL /B7/BC. /BD/BC − /BC. /BC/BK /BC. /BK/BI /B7/BC. /BF/BC − /BC. /BE/BL /B7/BC. /BD/BC − /BC. /BC/BK /BC. /BK/BI /B7/BC. /BF/BC − /BC. /BE/BL /B7/BC. /BD/BC − /BC. /BC/BK /BE/BD/CI/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BE/BD/CC/CW/CT /D4/CW/CP/D7/CT /D3/CU/D4/BB/D5 /CX/D7 /B4 − /BD/BG /B7/BD /BI − /BD/BK± /BH/B5◦/BA /CC/CW/CT /CI/C0/BT/C6/BZ /BC/BJ /BU /DA/CP/D0/D9/CT /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /BC→ /C3 /BC/CBπ /B7π−/BA /BW/CT/CR/CP /DD/B9/D8/CX/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D3/D2/D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP /D6/CT /D9/D7/CT/CS /D8/D3 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /D1/CX/DC/CX/D2/CV/CP/D2/CS /D8/D3 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D4/CW/CP/D7/CT /CQ /CT/D8 /DB /CT/CT/D2 /BW /BC→ /C3∗ /B7π−/CP/D2/CS /BW /BC→ /C3∗ /B7π−/BA/CC /CW /CX /D7/DA/CP/D0/D9/CT /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BT/A0 /BT/A0 /BT/A0 /BT/A0/BT/A0 /CX/D7 /D8/CW/CT /CS/CT/CR/CP /DD/B9/D6/CP/D8/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CU/D3 /D6 /BV/C8 /B9/CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /BT/A0 /BP/B4 τ/B7−τ/B7 /B5/BB /B4 τ/B7 /B7τ/B7 /B5/BA/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/DF /BW /BC/C5/CX/DC/CX/D2/CVꜼ /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG± /BE. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BE. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD. /BG± /BE. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BE. /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /B7/BE. /BI± /BF. /BI± /BC. /BK /BT /CD/BU/BX/CA/CC /BC/BK /CD /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /B7/BC. /BD± /BF. /BC± /BE. /BH /CB/CC /BT/CA/C1/BV /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /B7/BK± /BI± /BE /BT /CD/BU/BX/CA/CC /BC/BF /C8 /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /BW /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/D7/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /B4/D3/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/B5 /D8/CW/CP/D8 /CX/D2/DA/D3/D0/DA/CT /CP /D2/CT/D9/B9/D8/D6/CP/D0 /C3 /D1/CT/D7/D3/D2 /CP /D6/CT /D2/D3 /DB /CV/CX/DA/CT/D2 /CP/D7 /C3 /BC/CB /D1/D3 /CS/CT/D7/B8 /D2/D3/D8 /CP/D7 /C3 /BC/D1/D3 /CS/CT/D7/BA /C6/CT/CP /D6/D0/DD /CP/D0/DB /CP /DD/D7/CX/D8 /CX/D7 /CP /C3 /BC/CB /D8/CW/CP/D8 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/B8 /CP/D2/CS /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CP/D0/D0/D3 /DB /CT/CS/CP/D2/CS /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/D7 /CR/CP/D2 /CX/D2/DA/CP/D0/CX/CS/CP/D8/CT /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8/BE/A0 /B4 /C3 /BC/CB /B5/BP/A0 /B4 /C3 /BC/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7/CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7 /CC /D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7/A0/BD /BC/B9/D4 /D6/D3/D2/CV/D7 /CJ /CP /CL /B4/BD/BH ± /BI /B5/B1/A0/BE /BE/B9/D4 /D6/D3/D2/CV/D7 /B4/BJ/BD ± /BI /B5/B1/A0/BF /BG/B9/D4 /D6/D3/D2/CV/D7 /CJ /CQ /CL /B4/BD/BG. /BI± /BC. /BH /B5/B1/A0/BG /BI/B9/D4 /D6/D3/D2/CV/D7 /B4 /BD. /BE /B7/BD. /BF − /BC. /BJ /B5× /BD/BC− /BF /BJ/BL/BD /BJ/BL/BD/BJ/BL/BD /BJ/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/A0/BH /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BI. /BH/BF± /BC. /BD/BJ /B5/B1/A0/BIµ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BJ± /BC. /BI /B5/B1/A0/BJ /C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BG. /BJ± /BE. /BK /B5/B1 /CB/BP/BD/BA/BF/A0/BK /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BG/BJ ± /BG /B5/B1/A0/BL /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BG± /BC. /BG /B5/B1/A0/BD/BC /C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BH ± /BL /B5/B1/A0/BD/BD /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL± /BG /B5/B1/A0/BD/BE /C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BF. /BI /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BF /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BK± /BD. /BF /B5/B1/A0/BD/BGη /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BH± /BC. /BL /B5/B1/A0/BD/BHη/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BK± /BC. /BE/BJ /B5/B1/A0/BD/BIφ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BH± /BC. /BD/BD /B5/B1/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7/A0/BD/BJ /C3−/lscript /B7ν/lscript/A0/BD/BK /C3−/CT /B7ν/CT /B4 /BF. /BH/BK± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BD/A0/BD/BL /C3−µ /B7νµ /B4 /BF. /BF/BD± /BC. /BD/BF /B5/B1/A0/BE/BC /C3∗/B4/BK/BL/BE/B5−/CT /B7ν/CT /B4 /BE. /BD/BK± /BC. /BD/BI /B5/B1/A0/BE/BD /C3∗/B4/BK/BL/BE/B5−µ /B7νµ /B4 /BE. /BC/BD± /BC. /BE/BH /B5/B1/A0/BE/BE /C3−π /BC/CT /B7ν/CT /B4 /BD. /BI /B7/BD. /BF − /BC. /BH /B5/B1/A0/BE/BF /C3 /BCπ−/CT /B7ν/CT /B4 /BE. /BJ /B7/BC. /BL − /BC. /BJ /B5/B1/A0/BE/BG /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript/A0/BE/BH /C3−π /B7π−/CT /B7ν/CT /B4 /BE. /BK /B7/BD. /BG − /BD. /BD /B5× /BD/BC− /BG/A0/BE/BI /C3/BD /B4/BD/BE/BJ/BC/B5−/CT /B7ν/CT /B4 /BJ. /BI /B7/BG. /BE − /BF. /BD /B5× /BD/BC− /BG/A0/BE/BJ /C3−π /B7π−µ /B7νµ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BK /B4 /C3∗/B4/BK/BL/BE/B5π /B5−µ /B7νµ < /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BLπ−/CT /B7ν/CT /B4 /BE. /BK/BF± /BC. /BD/BJ /B5× /BD/BC− /BF/A0/BF/BCπ−µ /B7νµ /B4 /BE. /BF/BJ± /BC. /BE/BG /B5× /BD/BC− /BF/A0/BF/BDρ−/CT /B7ν/CT /B4 /BD. /BL± /BC. /BG /B5× /BD/BC− /BF/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /C3/A0/BF/BE /C3−π /B7/B4 /BF. /BK/BL± /BC. /BC/BH /B5/B1 /CB/BP/BD/BA/BD/A0/BF/BF /C3 /BC/CBπ /BC/B4 /BD. /BE/BE± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BE/A0/BF/BG /C3 /BC/C4π /BC/B4/BD/BC. /BC± /BC. /BJ /B5× /BD/BC− /BF/A0/BF/BH /C3 /BC/CBπ /B7π−/CJ /CS /CL /B4 /BE. /BL/BL± /BC. /BD/BJ /B5/B1 /CB/BP/BD/BA/BD/A0/BF/BI /C3 /BC/CBρ /BC/B4 /BJ. /BJ /B7/BC. /BI − /BC. /BK /B5× /BD/BC− /BF/A0/BF/BJ /C3 /BC/CBω /B8ω→π /B7π−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/A0/BF/BK /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8/CU/BC /B4/BL/BK/BC/B5→π /B7π− /B4 /BD. /BG/BC /B7/BC. /BF/BC − /BC. /BE/BE /B5× /BD/BC− /BF/A0/BF/BL /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8/CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π− /B4 /BD. /BF /B7/BD. /BE − /BC. /BJ /B5× /BD/BC− /BG/A0/BG/BC /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8/CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π− /B4 /BE. /BH /B7/BC. /BI − /BC. /BJ /B5× /BD/BC− /BF/A0/BG/BD /C3∗/B4/BK/BL/BE/B5−π /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BL/BJ± /BC. /BD/BF /B5/B1/A0/BG/BE /C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→/C3 /BC/CBπ /B7 /CJ /CT /CL /B4 /BD. /BC /B7/BD. /BF − /BC. /BG /B5× /BD/BC− /BG/A0/BG/BF /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ− /B4 /BE. /BL /B7/BC. /BJ − /BC. /BG /B5× /BD/BC− /BF/A0/BG/BG /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ− /B4 /BF. /BF /B7/BE. /BE − /BD. /BD /B5× /BD/BC− /BG/A0/BG/BH /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8/C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ− /B4 /BJ /B7/BI − /BH /B5× /BD/BC− /BG/A0/BG/BI /C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BJ /B7/BI. /BD − /BD. /BJ /B5× /BD/BC− /BG/A0/BG/BJ /C3−π /B7π /BC/CJ /CS /CL /B4/BD/BF. /BL± /BC. /BH /B5/B1 /CB/BP/BD/BA/BI/A0/BG/BK /C3−ρ /B7/B4/BD/BC. /BK± /BC. /BJ /B5/B1/A0/BG/BL /C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8 ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC /B4 /BJ. /BL± /BD. /BJ /B5× /BD/BC− /BF/A0/BH/BC /C3∗/B4/BK/BL/BE/B5−π /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC /B4 /BE. /BE/BE /B7/BC. /BF/BI − /BC. /BD/BL /B5/B1/A0/BH/BD /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BK/BK± /BC. /BE/BF /B5/B1/A0/BH/BE /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8/C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC /B4 /BG. /BI± /BE. /BD /B5× /BD/BC− /BF/A0/BH/BF /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7 /B4 /BH. /BJ /B7/BG. /BH − /BD. /BH /B5× /BD/BC− /BF /A0/BH/BG /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8/C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC /B4 /BD. /BK± /BC. /BJ /B5× /BD/BC− /BF/A0/BH/BH /C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD/BD /B7/BC. /BH/BF − /BC. /BD/BL /B5/B1/A0/BH/BI /C3 /BC/CBπ /BCπ /BC/DG/A0/BH/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BI. /BJ /B7/BD. /BK − /BD. /BH /B5× /BD/BC− /BF/A0/BH/BK /C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BG. /BH± /BD. /BD /B5× /BD/BC− /BF/A0/BH/BL /C3−π /B7π /B7π−/CJ /CS /CL /B4 /BK. /BD/BC± /BC. /BE/BC /B5/B1 /CB/BP/BD/BA/BF/A0/BI/BC /C3−π /B7ρ /BC/D8/D3/D8/CP/D0 /B4 /BI. /BJ/BI± /BC. /BF/BF /B5/B1/A0/BI/BD /C3−π /B7ρ /BC/BF/B9/CQ /D3 /CS/DD /B4 /BH. /BD± /BE. /BF /B5× /BD/BC− /BF/A0/BI/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BC/BC± /BC. /BE/BE /B5/B1/A0/BI/BF /C3−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8/CP/BD /B4/BD/BE/BI/BC/B5 /B7→π /B7π /B7π− /B4 /BF. /BI± /BC. /BI /B5/B1/A0/BI/BG /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/D8/D3/D8/CP/D0/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BH± /BC. /BG /B5/B1/A0/BI/BH /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF /B9 /CQ/D3/CS/DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BL. /BJ± /BE. /BD /B5× /BD/BC− /BF/A0/BI/BI /C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/B8/C3/BD /B4/BD/BE/BJ/BC/B5−→ /C3−π /B7π− /CJ /CU /CL /B4 /BE. /BL± /BC. /BF /B5× /BD/BC− /BF/A0/BI/BJ /C3−π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BK/BK± /BC. /BE/BI /B5/B1/A0/BI/BK /C3 /BC/CBπ /B7π−π /BC/CJ /CS /CL /B4 /BH. /BG± /BC. /BI /B5/B1/A0/BI/BL /C3 /BC/CBη /B8η→π /B7π−π /BC/B4 /BK. /BI± /BD. /BG /B5× /BD/BC− /BG/A0/BJ/BC /C3 /BC/CBω /B8ω→π /B7π−π /BC/B4 /BL. /BK± /BD. /BK /B5× /BD/BC− /BF/A0/BJ/BD /C3∗/B4/BK/BL/BE/B5−ρ /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BE. /BD± /BC. /BK /B5/B1/A0/BJ/BE /C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/B8/C3/BD /B4/BD/BE/BJ/BC/B5−→ /C3 /BC/CBπ−π /BC /CJ /CU /CL /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BJ/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF /B9 /CQ/D3/CS/DD /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC /B4 /BE. /BG± /BC. /BH /B5× /BD/BC− /BF/A0/BJ/BG /C3 /BC/CBπ /B7π−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD± /BD. /BE /B5/B1/A0/BJ/BH /C3−π /B7π /BCπ /BC/A0/BJ/BI /C3−π /B7π /B7π−π /BC/B4 /BG. /BE± /BC. /BG /B5/B1/A0/BJ/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−π /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BE± /BC. /BI /B5/B1/A0/BJ/BK /C3−π /B7ω /B8ω→π /B7π−π /BC/B4 /BE. /BJ± /BC. /BH /B5/B1/A0/BJ/BL /C3∗/B4/BK/BL/BE/B5 /BCω /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/B8 ω→π /B7π−π /BC /B4 /BI. /BH± /BE. /BG /B5× /BD/BC− /BF/A0/BK/BC /C3 /BC/CBηπ /BC/B4 /BH. /BI± /BD. /BE /B5× /BD/BC− /BF/A0/BK/BD /C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /B8 /CP/BC /B4/BL/BK/BC/B5→ηπ /BC/B4 /BI. /BJ± /BE. /BD /B5× /BD/BC− /BF/A0/BK/BE /C3∗/B4/BK/BL/BE/B5 /BCη /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /BC/CBπ /BC /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BK/BF /C3 /BC/CB /BEπ /B7/BEπ−/B4 /BE. /BK/BG± /BC. /BF/BD /B5× /BD/BC− /BF/A0/BK/BG /C3 /BC/CBρ /BCπ /B7π−/B8/D2 /D3 /C3∗/B4/BK/BL/BE/B5−/B4 /BD. /BD± /BC. /BJ /B5× /BD/BC− /BF/A0/BK/BH /C3∗/B4/BK/BL/BE/B5−π /B7π /B7π−/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/B8/D2 /D3 ρ /BC /B4 /BH± /BK /B5× /BD/BC− /BG/A0/BK/BI /C3∗/B4/BK/BL/BE/B5−ρ /BCπ /B7/B8/C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ− /B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BF/A0/BK/BJ /C3 /BC/CB /BEπ /B7/BEπ−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BK/BK /C3 /BCπ /B7π−π /BCπ /BC/B4π /BC/B5/A0/BK/BL /C3−/BFπ /B7/BEπ−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D1/CP/D2/DD /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA /B4/C5/D3 /CS/CT/D7/CU/D3 /D6 /DB/CW/CX/CR/CW /D8/CW/CT/D6/CT /CP /D6/CT /D3/D2/D0/DD /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /CP/D2/CS /C3∗/B4/BK/BL/BE/B5 ρ /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/D2/D0/DD /CP/D4/D4 /CT/CP /D6/CQ /CT/D0/D3 /DB/BA/B5/A0/BL/BC /C3 /BC/CBη /B4 /BG. /BC± /BC. /BH /B5× /BD/BC− /BF/A0/BL/BD /C3 /BC/CBω /B4 /BD. /BD/BF± /BC. /BE/BC /B5/B1/A0/BL/BE /C3 /BC/CBη/prime/B4/BL/BH/BK/B5 /B4 /BL. /BG± /BD. /BG /B5× /BD/BC− /BF/A0/BL/BF /C3−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BJ. /BK± /BD. /BD /B5/B1/A0/BL/BG /C3 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BL /B1 /BV/C4/BP/BL/BC/B1/A0/BL/BH /C3−/CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BI /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/D8/D3/D8/CP/D0 /B4 /BE. /BG± /BC. /BH /B5/B1/A0/BL/BJ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/BF /B9 /CQ/D3/CS/DD /B4 /BD. /BH/BF± /BC. /BF/BG /B5/B1/A0/BL/BK /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B4 /BD. /BH/BK± /BC. /BF/BH /B5/B1/A0/BL/BL /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /B4 /BD. /BI± /BC. /BI /B5/B1/A0/BD/BC/BC /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/CB /B9/DB /CP/DA/CT /B4 /BF. /BC± /BC. /BI /B5/B1/A0/BD/BC/BD /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/CB /B9/DB /CP/DA/CT /D0/D3/D2/CV/BA < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/C8 /B9/DB /CP/DA/CT < /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BF /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/BW /B9/DB /CP/DA/CT /B4 /BE. /BD± /BC. /BI /B5/B1/A0/BD/BC/BG /C3∗/B4/BK/BL/BE/B5−ρ /B7/B4 /BI. /BI± /BE. /BI /B5/B1 /BJ/BL/BE /BJ/BL/BE/BJ/BL/BE /BJ/BL/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /A0/BD/BC/BH /C3∗/B4/BK/BL/BE/B5−ρ /B7/D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /B4 /BF. /BE± /BD. /BF /B5/B1/A0/BD/BC/BI /C3∗/B4/BK/BL/BE/B5−ρ /B7/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /B4 /BF. /BH± /BE. /BC /B5/B1/A0/BD/BC/BJ /C3∗/B4/BK/BL/BE/B5−ρ /B7/C8 /B9/DB /CP/DA/CT < /BD. /BH /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BC/BK /C3−π /B7/CU/BC /B4/BL/BK/BC/B5/A0/BD/BC/BL /C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5/A0/BD/BD/BC /C3/BD /B4/BD/BE/BJ/BC/B5−π /B7/CJ /CU /CL /B4 /BD. /BD/BH± /BC. /BF/BE /B5/B1/A0/BD/BD/BD /C3/BD /B4/BD/BG/BC/BC/B5−π /B7< /BD. /BE /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BD/BE /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /BC< /BF. /BJ /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BD/BF /C3∗/B4/BD/BG/BD/BC/B5−π /B7/A0/BD/BD/BG /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−π /BC/B4 /BD. /BL± /BC. /BL /B5/B1/A0/BD/BD/BH /C3∗/B4/BK/BL/BE/B5 /BCη/A0/BD/BD/BI /C3−π /B7ω /B4 /BF. /BC± /BC. /BI /B5/B1/A0/BD/BD/BJ /C3∗/B4/BK/BL/BE/B5 /BCω /B4 /BD. /BD± /BC. /BH /B5/B1/A0/BD/BD/BK /C3−π /B7η/prime/B4/BL/BH/BK/B5 /B4 /BJ. /BH± /BD. /BL /B5× /BD/BC− /BF/A0/BD/BD/BL /C3∗/B4/BK/BL/BE/B5 /BCη/prime/B4/BL/BH/BK/B5 < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /C3 /B3/D7/A0/BD/BE/BC /C3 /BC/CB /C3 /B7/C3−/B4 /BG. /BJ/BE± /BC. /BF/BE /B5× /BD/BC− /BF/A0/BD/BE/BD /C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/B4 /BF. /BD± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BE/BE /C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB /B4 /BI. /BF± /BD. /BL /B5× /BD/BC− /BG/A0/BD/BE/BF /C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BE/BG /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/A0/BD/BE/BH /C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/B4 /BE. /BD/BJ± /BC. /BD/BH /B5× /BD/BC− /BF/A0/BD/BE/BI /C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/B4 /BD. /BK± /BD. /BD /B5× /BD/BC− /BG/A0/BD/BE/BJ /BF /C3 /BC/CB /B4 /BL. /BI± /BD. /BG /B5× /BD/BC− /BG/A0/BD/BE/BK /C3 /B7/C3−/C3−π /B7/B4 /BE. /BE/BE± /BC. /BF/BE /B5× /BD/BC− /BG/A0/BD/BE/BL /C3 /B7/C3− /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BG. /BG± /BD. /BJ /B5× /BD/BC− /BH/A0/BD/BF/BC /C3−π /B7φ /B8φ→ /C3 /B7/C3−/B4 /BG. /BC± /BD. /BJ /B5× /BD/BC− /BH/A0/BD/BF/BD φ /C3∗/B4/BK/BL/BE/B5 /BC/B8 φ→ /C3 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7 /B4 /BD. /BC/BI± /BC. /BE/BC /B5× /BD/BC− /BG/A0/BD/BF/BE /C3 /B7/C3−/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BF± /BD. /BH /B5× /BD/BC− /BH/A0/BD/BF/BF /C3 /BC/CB /C3 /BC/CB /C3±π∓/B4 /BI. /BF± /BD. /BF /B5× /BD/BC− /BG/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /C8/CX/D3/D2/CX/CR /D1/D3 /CS/CT/D7/A0/BD/BF/BGπ /B7π−/B4 /BD. /BF/BL/BJ± /BC. /BC/BE/BJ /B5× /BD/BC− /BF/A0/BD/BF/BHπ /BCπ /BC/B4 /BK. /BC± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BF/BIπ /B7π−π /BC/B4 /BD. /BG/BG± /BC. /BC/BI /B5/B1 /CB/BP/BD/BA/BK/A0/BD/BF/BJ ρ /B7π−/B4 /BL. /BK± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BF/BK ρ /BCπ /BC/B4 /BF. /BJ/BF± /BC. /BE/BE /B5× /BD/BC− /BF/A0/BD/BF/BL ρ−π /B7/B4 /BG. /BL/BJ± /BC. /BE/BF /B5× /BD/BC− /BF/A0/BD/BG/BC ρ /B4/BD/BG/BH/BC/B5 /B7π−/B8ρ /B4/BD/BG/BH/BC/B5 /B7→ π /B7π /BC /B4 /BD. /BI± /BE. /BC /B5× /BD/BC− /BH/A0/BD/BG/BD ρ /B4/BD/BG/BH/BC/B5 /BCπ /BC/B8ρ /B4/BD/BG/BH/BC/B5 /BC→ π /B7π− /B4 /BG. /BF± /BD. /BL /B5× /BD/BC− /BH/A0/BD/BG/BE ρ /B4/BD/BG/BH/BC/B5−π /B7/B8ρ /B4/BD/BG/BH/BC/B5−→ π−π /BC /B4 /BE. /BI± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BG/BF ρ /B4/BD/BJ/BC/BC/B5 /B7π−/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→ π /B7π /BC /B4 /BH. /BL± /BD. /BG /B5× /BD/BC− /BG/A0/BD/BG/BG ρ /B4/BD/BJ/BC/BC/B5 /BCπ /BC/B8ρ /B4/BD/BJ/BC/BC/B5 /BC→ π /B7π− /B4 /BJ. /BE± /BD. /BJ /B5× /BD/BC− /BG/A0/BD/BG/BH ρ /B4/BD/BJ/BC/BC/B5−π /B7/B8ρ /B4/BD/BJ/BC/BC/B5−→ π−π /BC /B4 /BG. /BI± /BD. /BD /B5× /BD/BC− /BG/A0/BD/BG/BI /CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B4 /BF. /BI± /BC. /BK /B5× /BD/BC− /BH/A0/BD/BG/BJ /CU/BC /B4/BI/BC/BC/B5π /BC/B8 /CU/BC /B4/BI/BC/BC/B5→π /B7π−/B4 /BD. /BD/BK± /BC. /BE/BD /B5× /BD/BC− /BG/A0/BD/BG/BK /B4π /B7π−/B5/CB− /DB /CP/DA/CTπ /BC/A0/BD/BG/BL /CU/BC /B4/BD/BF/BJ/BC/B5 π /BC/B8 /CU/BC /B4/BD/BF/BJ/BC/B5 → π /B7π− /B4 /BH. /BF± /BE. /BD /B5× /BD/BC− /BH/A0/BD/BH/BC /CU/BC /B4/BD/BH/BC/BC/B5 π /BC/B8 /CU/BC /B4/BD/BH/BC/BC/B5 → π /B7π− /B4 /BH. /BI± /BD. /BH /B5× /BD/BC− /BH/A0/BD/BH/BD /CU/BC /B4/BD/BJ/BD/BC/B5 π /BC/B8 /CU/BC /B4/BD/BJ/BD/BC/B5 → π /B7π− /B4 /BG. /BH± /BD. /BH /B5× /BD/BC− /BH/A0/BD/BH/BE /CU/BE /B4/BD/BE/BJ/BC/B5 π /BC/B8 /CU/BE /B4/BD/BE/BJ/BC/B5 → π /B7π− /B4 /BD. /BL/BC± /BC. /BE/BC /B5× /BD/BC− /BG/A0/BD/BH/BF π /B7π−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BE/BD± /BC. /BF/BH /B5× /BD/BC− /BG/A0/BD/BH/BG /BFπ /BC< /BF. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BH /BEπ /B7/BEπ−/B4 /BJ. /BG/BG± /BC. /BE/BD /B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BD/BH/BI /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ π /B7π−π /B7/D8/D3/D8/CP/D0 /B4 /BG. /BG/BJ± /BC. /BF/BD /B5× /BD/BC− /BF/A0/BD/BH/BJ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ ρ /BCπ /B7/CB /B9/DB /CP/DA/CT /B4 /BF. /BE/BE± /BC. /BE/BH /B5× /BD/BC− /BF/A0/BD/BH/BK /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→ ρ /BCπ /B7/BW /B9/DB /CP/DA/CT /B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BH/BL /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B8 /CP /B7/BD→σπ /B7/B4 /BI. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BI/BC /BEρ /BC/D8/D3/D8/CP/D0 /B4 /BD. /BK/BE± /BC. /BD/BF /B5× /BD/BC− /BF/A0/BD/BI/BD /BEρ /BC/B8/D4 /CP /D6/CP/D0/D0/CT/D0 /CW/CT/D0/CX/CR/CX/D8/CX/CT/D7 /B4 /BK. /BE± /BF. /BE /B5× /BD/BC− /BH /A0/BD/BI/BE /BEρ /BC/B8 /D4 /CT/D6/D4 /CT/D2/CS/CX/CR/D9/D0/CP /D6 /CW/CT/D0/CX/CR/CX/D8/CX/CT/D7 /B4 /BG. /BK± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BI/BF /BEρ /BC/B8 /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /CW/CT/D0/CX/CR/CX/D8/CX/CT/D7 /B4 /BD. /BE/BH± /BC. /BD/BC /B5× /BD/BC− /BF/A0/BD/BI/BG /CA/CT/D7/D3/D2/CP/D2/D8 /B4 π /B7π−/B5π /B7π−/BF/B9/CQ /D3 /CS/DD /D8/D3/D8/CP/D0 /B4 /BD. /BG/BL± /BC. /BD/BE /B5× /BD/BC− /BF/A0/BD/BI/BH σπ /B7π−/B4 /BI. /BD± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BI/BI /CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ π /B7π− /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BI/BJ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7π−/B8 /CU/BE→ π /B7π− /B4 /BF. /BI± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BI/BKπ /B7π−/BEπ /BC/B4 /BD. /BC/BC± /BC. /BC/BL /B5/B1/A0/BD/BI/BL ηπ /BC/CJ /CV /CL /B4 /BH. /BJ± /BD. /BG /B5× /BD/BC− /BG/A0/BD/BJ/BC ωπ /BC/CJ /CV /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BD /BEπ /B7/BEπ−π /BC/B4 /BG. /BE± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BJ/BE ηπ /B7π−/CJ /CV /CL< /BD. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BF ωπ /B7π−/CJ /CV /CL /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BJ/BG /BFπ /B7/BFπ−/B4 /BG. /BE± /BD. /BE /B5× /BD/BC− /BG/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/A0/BD/BJ/BH /C3 /B7/C3−/B4 /BF. /BL/BF± /BC. /BC/BK /B5× /BD/BC− /BF/A0/BD/BJ/BI /BE /C3 /BC/CB /B4 /BF. /BK± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BJ/BJ /C3 /BC/CB /C3−π /B7/B4 /BF. /BH± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BD/BJ/BK /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3−π /B7< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BL /C3 /BC/CB /C3 /B7π−/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BK/BC /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→/C3 /B7π−< /BF. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK/BD /C3 /B7/C3−π /BC/B4 /BF. /BE/BL± /BC. /BD/BG /B5× /BD/BC− /BF/A0/BD/BK/BE /C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→/C3 /B7π /BC /B4 /BD. /BG/BJ± /BC. /BC/BJ /B5× /BD/BC− /BF/A0/BD/BK/BF /C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→/C3−π /BC /B4 /BH. /BD± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BK/BG /B4 /C3 /B7π /BC/B5/CB−wave /C3−/B4 /BE. /BF/BG± /BC. /BD/BJ /B5× /BD/BC− /BF/A0/BD/BK/BH /B4 /C3−π /BC/B5/CB−wave /C3 /B7/B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BK/BI /CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/B4 /BF. /BH± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BK/BJ φπ /BC/B8φ→ /C3 /B7/C3−/B4 /BI. /BD± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BK/BK /C3 /B7/C3−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BD/BK/BL /C3 /BC/CB /C3 /BC/CBπ /BC< /BH. /BL × /BD/BC− /BG/A0/BD/BL/BC /C3 /B7/C3−π /B7π−/CJ /CW /CL /B4 /BE. /BG/BF± /BC. /BD/BE /B5× /BD/BC− /BF/A0/BD/BL/BD φπ /B7π−/BF /B9 /CQ/D3/CS/DD /B8φ→ /C3 /B7/C3−/B4 /BE. /BG± /BE. /BG /B5× /BD/BC− /BH/A0/BD/BL/BE φρ /BC/B8φ→ /C3 /B7/C3−/B4 /BJ. /BD± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BL/BF /C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS/DD /B4 /BH± /BJ /B5× /BD/BC− /BH/A0/BD/BL/BG /CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/B4 /BF. /BI± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BL/BH /C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS/DD /B8/C3∗ /BC→ /C3±π∓ /CJ /CX /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BL/BI /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→/C3±π∓ /B4 /BJ± /BH /B5× /BD/BC− /BH/A0/BD/BL/BJ /C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8/C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π− /B4 /BK. /BC± /BD. /BK /B5× /BD/BC− /BG/A0/BD/BL/BK /C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8/C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π− /B4 /BH. /BG± /BD. /BE /B5× /BD/BC− /BG/A0/BD/BL/BL /C3 /B7/C3−π /B7π−/D2/D3/D2/B9φ/A0/BE/BC/BC /C3 /B7/C3−π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BE/BC/BD /C3 /BC/CB /C3 /BC/CBπ /B7π−/B4 /BD. /BF/BC± /BC. /BE/BG /B5× /BD/BC− /BF/A0/BE/BC/BE /C3 /BC/CB /C3−π /B7π /B7π−< /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BC/BF /C3 /B7/C3−π /B7π−π /BC/B4 /BF. /BD± /BE. /BC /B5× /BD/BC− /BF/BY /D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU/D1/D3/D7/D8 /D3/CU/D8/CW/CT /CU /D3/D0/D0/D3 /DB/CX/D2/CV /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CW/CP/DA/CT /CP/D0/D6/CT/CP/CS/DD/CP/D4/D4 /CT/CP /D6/CT/CS /CP/CQ /D3/DA/CT /CP/D7 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU/D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /CR/CW/CP /D6/CV/CT/CS/B9/D4/CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/BA/A0/BE/BC/BGφπ /BC/B4 /BJ. /BI± /BC. /BH /B5× /BD/BC− /BG/A0/BE/BC/BHφη /B4 /BD. /BG± /BC. /BH /B5× /BD/BC− /BG/A0/BE/BC/BIφω < /BE. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /D1/D3 /CS/CT/D7/A0/BE/BC/BJρ /BCγ < /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BC/BKωγ < /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BC/BLφγ /B4 /BE. /BH /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/A0/BE/BD/BC /C3∗/B4/BK/BL/BE/B5 /BCγ < /BJ. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/B4 /BW/BV /B5 /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1 /D3 /CS/CT /D7 /A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1 /D3 /CS/CT /D7/A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1 /D3 /CS/CT /D7 /A1 /BV /BP/BE /CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /DA/CX/CP /D1/CX/DC/CX/D2/CV /B4 /BV/BE/C5 /B5/D1 /D3 /CS/CT /D7/A0/BE/BD/BD /C3 /B7/lscript− ν/lscript /DA/CX/CP /BW /BC< /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BD/BE /C3 /B7/D3 /D6 /C3∗/B4/BK/BL/BE/B5 /B7/CT− ν/CT /DA/CX/CP /BW /BC< /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BD/BF /C3 /B7π−/BW/BV /B4 /BD. /BG/BK± /BC. /BC/BJ /B5× /BD/BC− /BG/A0/BE/BD/BG /C3 /B7π−/DA/CX/CP /BW/BV/CB /B4 /BD. /BF/BD± /BC. /BC/BK /B5× /BD/BC− /BG/A0/BE/BD/BH /C3 /B7π−/DA/CX/CP /BW /BC< /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BE/BD/BI /C3 /BC/CBπ /B7π−/CX/D2 /BW /BC→ /BW /BC< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BH/B1 /BJ/BL/BF /BJ/BL/BF/BJ/BL/BF /BJ/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /A0/BE/BD/BJ /C3∗/B4/BK/BL/BE/B5 /B7π−/B8/C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7 /BW/BV /B4 /BD. /BC /B7/BD. /BF − /BC. /BG /B5× /BD/BC− /BG/A0/BE/BD/BK /C3 /B7π−π /BC/BW/BV /B4 /BF. /BC/BH± /BC. /BD/BJ /B5× /BD/BC− /BG/A0/BE/BD/BL /C3 /B7π−π /BC/DA/CX/CP /BW /BC< /BK × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BE/BE/BC /C3 /B7π−π /B7π−/BW/BV /B4 /BE. /BI/BE /B7/BC. /BE/BD − /BC. /BD/BL /B5× /BD/BC− /BG/A0/BE/BE/BD /C3 /B7π−π /B7π−/DA/CX/CP /BW /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BE/BE /C3 /B7π−/D3 /D6 /C3 /B7π−π /B7π−/DA/CX/CP /BW /BC/A0/BE/BE/BFµ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS/CT /D7 /B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS/CT /D7 /B8/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BE/BE/BGγγ /BV/BD < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BE/BH /CT /B7/CT−/BV/BD < /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BIµ /B7µ−/BV/BD < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BJπ /BC/CT /B7/CT−/BV/BD < /BG. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BE/BKπ /BCµ /B7µ−/BV/BD < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BE/BLη /CT /B7/CT−/BV/BD < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BCηµ /B7µ−/BV/BD < /BH. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BDπ /B7π−/CT /B7/CT−/BV/BD < /BF. /BJ/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BEρ /BC/CT /B7/CT−/BV/BD < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BFπ /B7π−µ /B7µ−/BV/BD < /BF. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BGρ /BCµ /B7µ−/BV/BD < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BHω /CT /B7/CT−/BV/BD < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BIωµ /B7µ−/BV/BD < /BK. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BJ /C3−/C3 /B7/CT /B7/CT−/BV/BD < /BF. /BD/BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BF/BKφ /CT /B7/CT−/BV/BD < /BH. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BL /C3−/C3 /B7µ /B7µ−/BV/BD < /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BCφµ /B7µ−/BV/BD < /BF. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BD /C3 /BC/CT /B7/CT−/CJ /CY /CL< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BE /C3 /BCµ /B7µ−/CJ /CY /CL< /BE. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BF /C3−π /B7/CT /B7/CT−/BV/BD < /BF. /BK/BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BG /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/CJ /CY /CL< /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BH /C3−π /B7µ /B7µ−/BV/BD < /BF. /BH/BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BI /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/CJ /CY /CL< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BJπ /B7π−π /BCµ /B7µ−/BV/BD < /BK. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BKµ±/CT∓/C4/BY /CJ /CZ /CL< /BK. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BG/BLπ /BC/CT±µ∓/C4/BY /CJ /CZ /CL< /BK. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BCη /CT±µ∓/C4/BY /CJ /CZ /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BDπ /B7π−/CT±µ∓/C4/BY /CJ /CZ /CL< /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BEρ /BC/CT±µ∓/C4/BY /CJ /CZ /CL< /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BFω /CT±µ∓/C4/BY /CJ /CZ /CL< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BG /C3−/C3 /B7/CT±µ∓/C4/BY /CJ /CZ /CL< /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BHφ /CT±µ∓/C4/BY /CJ /CZ /CL< /BF. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BI /C3 /BC/CT±µ∓/C4/BY /CJ /CZ /CL< /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BJ /C3−π /B7/CT±µ∓/C4/BY /CJ /CZ /CL< /BH. /BH/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BK /C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/C4/BY /CJ /CZ /CL< /BK. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BLπ−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA /C4 < /BD. /BD/BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BI/BCπ−π−µ /B7µ /B7/B7 /CR/BA/CR/BA /C4 < /BE. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI/BD /C3−π−/CT /B7/CT /B7/B7/CR /BA /CR /BA /C4 < /BE. /BC/BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BI/BE /C3−π−µ /B7µ /B7/B7/CR /BA /CR /BA /C4 < /BF. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BI/BF /C3−/C3−/CT /B7/CT /B7/B7/CR /BA /CR /BA /C4 < /BD. /BH/BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BI/BG /C3−/C3−µ /B7µ /B7/B7/CR /BA /CR /BA /C4 < /BL. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI/BHπ−π−/CT /B7µ /B7/B7/CR /BA /CR /BA /C4 < /BJ. /BL × /BD/BC− 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/BY/C1/CC /BC. /BC/BI/BJ± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BH± /BC. /BC/BD/BE± /BC. /BC/BC/BF /BF/BI /C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/BA/BA/BA /BC/BH /BV/C0/CA/CB νµ /CT/D1/D9/D0/D7/CX/D3/D2/BC. /BC/BI/BC± /BC. /BC/BC/BJ± /BC. /BC/BD/BE /BF/BD/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB 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/BG/BC/BC /BZ/CT/CE/BC. /BH/BH± /BC. /BD/BD /BD/BE/BD /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ/BD /BZ/CT/CE/BC. /BF/BH± /BC. /BD/BC /BD/BL /CE/CD/C1/C4/C4/BX/C5/C1/C6 /BJ/BK /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ/BE /BZ/CT/CE /BE/BF/BU/BT/CA/C4/BT /BZ/BL /BE /BV /CR/D3/D1/D4/D9/D8/CT/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/BA WEIGHTED AVERAGE 0.547 ±0.028 (Error scaled by 1.3) VUILLEMIN 78 LGW 3.9SCHINDLER 81 MRK2 0.0AGUILAR-... 87E HYBR 2.5COFFMAN 91 MRK3 1.0BARLAG 92C ACCM 0.0ABLIKIM 07G BES2 0.7χ2 8.2 (Confidence Level = 0.146) 0 0.2 0.4 0.6 0.8 1/A0/parenleftBig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ/BI± /BC. /BC/BG/BK± /BC. /BC/BF/BC /BE/BH/BC± /BE/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CD /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/BC. /BG/BH/BH± /BC. /BC/BH/BC± /BC. /BC/BF/BE /BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH± /BC. /BC/BC/BJ± /BC. /BC/BC/BF /BD/BD/BL± /BE/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BZ /BU/BX/CB/BE /CT /B7/CT−≈ψ /B4/BF/BJ/BJ/BC/B5/BC. /BC/BF/BG /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH /BE/BG/BU/BT/CA/C4/BT /BZ /BL/BE /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BC. /BC/BE/BK± /BC. /BC/BC/BL± /BC. /BC/BC/BG /BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BC. /BC/BF /B7/BC. /BC/BH − /BC. /BC/BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BJ /BX /C0/CH/BU/CA π /D4 /B8 /D4/D4 /BF/BI/BC/B8 /BG/BC/BC /BZ/CT/CE/BC. /BC/BK± /BC. /BC/BF /BE/BH /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ/BD /BZ/CT/CE/BE/BG/BU/BT/CA/C4/BT /BZ/BL /BE /BV /CR/D3/D1/D4/D9/D8/CT/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D2/D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH/BF± /BC. /BC/BK/BF± /BC. /BC/BD/BL /BC. /BD/BH/BF± /BC. /BC/BK/BF± /BC. /BC/BD/BL/BC. /BD/BH/BF± /BC. /BC/BK/BF± /BC. /BC/BD/BL /BC. /BD/BH/BF± /BC. /BC/BK/BF± /BC. /BC/BD/BL/BE/BK± /BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CD /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BJ± /BC. /BC/BG/BC± /BC. /BC/BD/BE /BC. /BC/BK/BJ± /BC. /BC/BG/BC± /BC. /BC/BD/BE/BC. /BC/BK/BJ± /BC. /BC/BG/BC± /BC. /BC/BD/BE /BC. /BC/BK/BJ± /BC. /BC/BG/BC± /BC. /BC/BD/BE/BL/BI± /BG/BG /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8 /BU/BX/CB /CT /B7/CT−≈ /BF/BJ/BJ/BF /C5/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF/BI< /BC. /BC/BF/BI< /BC. /BC/BF/BI< /BC. /BC/BF/BI/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CD /BU/BX/CB/BE /CT /B7/CT−/CP/D8 /BF/BJ/BJ/BF /C5/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BK± /BC. /BC/BD/BE± /BC. /BC/BC/BG /BC. /BC/BE/BK± /BC. /BC/BD/BE± /BC. /BC/BC/BG/BC. /BC/BE/BK± /BC. /BC/BD/BE± /BC. /BC/BC/BG /BC. /BC/BE/BK± /BC. /BC/BD/BE± /BC. /BC/BC/BG/BF/BD± /BD/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C8 /BU/BX/CB /CT /B7/CT−≈ /BF/BJ/BJ/BF /C5/CT/CE/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D2/CR/D0/D9/CS/CT/D7 η /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CU/D6/D3/D1 η/prime/CS/CT/CR/CP /DD/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BC. /BG± /BC. /BK /BL. /BH± /BC. /BG± /BC. /BK/BL. /BH± /BC. /BG± /BC. /BK /BL. /BH± /BC. /BG± /BC. /BK/BG/BG/BI/BF± /BD/BL/BJ /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BK± /BC. /BD/BJ± /BC. /BE/BD /BE. /BG/BK± /BC. /BD/BJ± /BC. /BE/BD/BE. /BG/BK± /BC. /BD/BJ± /BC. /BE/BD /BE. /BG/BK± /BC. /BD/BJ± /BC. /BE/BD/BE/BL/BL± /BE/BD /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BJ /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BJ/BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BJ /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BJ/BF/BI/BK± /BE/BG /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BJ/BD /B7/BC. /BJ/BI − /BC. /BJ/BD± /BC. /BD/BJ /BL /BU/BT/C1 /BC/BC /BV /BU/BX/CB /CT /B7/CT−→ /BW /BW∗/B8 /BW∗ /BW∗ /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BF. /BH/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BF. /BH/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BF. /BH/BK± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BF. /BG/BI± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BI± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG/BI± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BI± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BH± /BC. /BD/BC± /BC. /BD/BL /BD/BF/BD/BK± /BF/BK /CF/C1/BW/C0/BT/C4/C5 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BF. /BG/BG± /BC. /BD/BC± /BC. /BD/BC /BD/BF/BD/BD± /BF/BJ /BV/C7 /BT/C6 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BF. /BK/BE± /BC. /BG/BC± /BC. /BE/BJ /BD/BC/BG± /BD/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BV /BU/BX/CB /CT /B7/CT−/B8 /BF/BA/BJ/BJ/BF /BZ/CT/CE/BF. /BG± /BC. /BH± /BC. /BG /BH/BH /BT/BW/C4/BX/CA /BK/BL /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE /BJ/BL/BH /BJ/BL/BH/BJ/BL/BH /BJ/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BK /BB/A0/BF/BE /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BK /BB/A0/BF/BE /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BK /BB/A0/BF/BE /A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BK /BB/A0/BF/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BE/BD± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BL/BE/BD± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BL/BE/BD± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BL/BE/BD± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BL/BF/BC± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF/BC± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BF/BC± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF/BC± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BE/BJ± /BC. /BC/BC/BJ± /BC. /BC/BD/BE /BJ/BI/CZ± /BF/BE/BF /BE/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BZ /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BL/BJ/BK± /BC. /BC/BE/BJ± /BC. /BC/BG/BG /BE/BH/BD/BC /BE/BI/BU/BX/BT/C6 /BL/BF /BV /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BL/BC± /BC. /BC/BI± /BC. /BC/BI /BH/BK/BG /BE/BJ/BV/CA/BT /CF/BY /C7/CA/BW /BL/BD /BU /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/BC. /BL/BD± /BC. /BC/BJ± /BC. /BD/BD /BE/BH/BC /BE/BK/BT/C6/C2/C7/CB /BK/BL /BY /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BE/BH/CC/CW/CT /CT/DA/CT/D2/D8 /D7/CP/D1/D4/D0/CT/D7 /CX/D2 /D8/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BZ /D6/CT/D7/D9/D0/D8 /CX/D2/CR/D0/D9/CS/CT /D6/CP/CS/CX/CP/D8/CX/DA/CT /D4/CW/D3/D8/D3/D2/D7/BA /CC/CW/CT /BW /BC→/C3−/CT /B7ν/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CP /D8 /D5 /BE/BP/BC /CX /D7 /CU/B7 /B4/BC/B5 /BP /BC . /BJ/BE/BJ± /BC. /BC/BC/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BJ/BA /BE/BI/BU/BX/BT/C6 /BL/BF /BV /D9/D7/CT/D7 /C3−µ /B7νµ /CP/D7 /DB /CT/D0/D0 /CP/D7 /C3−/CT /B7ν/CT /CT/DA/CT/D2/D8/D7 /CP/D2/CS /D1/CP/CZ /CT/D7 /CP /D7/D1/CP/D0/D0 /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT/CP/CS/CY/D9/D7/D8/D1/CT/D2/D8 /D8/D3 /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU/D8/CW/CT µ /B7/CT/DA/CT/D2/D8/D7 /D8/D3 /D9/D7/CT /D8/CW/CT/D1 /CP/D7 /CT /B7/CT/DA/CT/D2/D8/D7/BA /BT /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU/BE. /BC/BC± /BC. /BD/BE± /BC. /BD/BK /BZ/CT/CE/BB /CR /BE/CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU/D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT/BA/BE/BJ/BV/CA/BT /CF/BY /C7/CA/BW /BL/BD /BU /D9/D7/CT/D7 /C3−/CT /B7ν/CT /CP/D2/CS /C3−µ /B7νµ /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /D8/D3 /D1/CT/CP/D7/D9/D6/CT /CP /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU/BE. /BD /B7/BC. /BG − /BC. /BE /B7/BC. /BF − /BC. /BE /BZ/CT/CE/BB /CR /BE/CU/D6/D3/D1 /D8/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU/D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT/BA/BE/BK/BT/C6/C2/C7/CB /BK/BL /BY /D1/CT/CP/D7/D9/D6/CT/D7 /CP /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU/BE . /BD /B7/BC. /BG − /BC. /BE± /BC. /BE /BZ/CT/CE/BB /CR /BE/CU/D6/D3/D1 /D8/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D3/CU/D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT/BA/A0/parenleftbig/C3−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/C3−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BF. /BF/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BF. /BF/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BF. /BF/BD± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BF. /BG/BH± /BC. /BD/BC± /BC. /BE/BD /BF. /BG/BH± /BC. /BD/BC± /BC. /BE/BD/BF. /BG/BH± /BC. /BD/BC± /BC. /BE/BD /BF. /BG/BH± /BC. /BD/BC± /BC. /BE/BD/BD/BE/BG/BL± /BG/BF /CF/C1/BW/C0/BT/C4/C5 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3−µ /B7νµ/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BL /BB/A0/BF/BE /A0/parenleftbig/C3−µ 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/BD/BF± /BC. /BD/BF /BF/BF/BK /BF/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /C1 /BX/BI/BK/BJ γ /BU/CT /BXγ /BP /BE/BE/BD /BZ/CT/CE/BC. /BJ/BL± /BC. /BC/BK± /BC. /BC/BL /BE/BF/BD /BF/BD/BV/CA/BT /CF/BY /C7/CA/BW /BL/BD /BU /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/BE/BL/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BZ /CT/DC/D8/D6/CP/CR/D8/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU/CU /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CU− /B4/BC/B5/BB /CU/B7 /B4/BC/B5 /BP − /BD. /BF /B7/BF. /BI − /BF. /BG± /BC. /BI/B8 /CP/D2/CS/D1/CT/CP/D7/D9/D6/CT/D7 /CP /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU/BD . /BK/BJ /B7/BC. /BD/BD − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BZ/CT/CE/BB /CR /BE/CU/D6/D3/D1 /D8/CW/CT /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU/D8/CW/CT /CS/CT/CR/CP /DD/D6/CP/D8/CT/BA/BF/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /C1 /D1/CT/CP/D7/D9/D6/CT/D7 /CP /D4 /D3/D0/CT /D1/CP/D7/D7 /D3/CU/BE . /BD /B7/BC. /BJ − /BC. /BF /B7/BC. /BJ − /BC. /BF /BZ/CT/CE/BB /CR /BE/CU/D6/D3/D1 /D8/CW/CT /D5 /BE/CS/CT/D4 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/CI /CS/CT/CR/CP /DD/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BL/BD± /BC. /BC/BK± /BC. /BC/BL /BD/BC/BA/BF/CZ ± /BD/BC/BC /BG/BH/C0/BX /BC/BH /BV/C4/BX/C7 /CB/CT/CT /BW/C7/BU/BU/CB /BC/BJ/BF. /BK/BD± /BC. /BD/BH± /BC. /BD/BI /BD/BD/BI/BH /BG/BK/BT/CA/CC/CD/CB/C7 /BL/BK /BV/C4/BX/BE /CT /B7/CT−/CP/D8 /A7 /B4/BG /CB /B5/BF. /BI/BL± /BC. /BD/BD± /BC. /BD/BI /BG/BL/BV/C7 /BT/C6 /BL/BK /BV/C4/BX/BE /CB/CT/CT /BT/CA/CC/CD/CB/C7 /BL/BK/BG. /BH± /BC. /BI± /BC. /BG /BH/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BT/CA/BZ /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BF. /BL/BH± /BC. /BC/BK± /BC. /BD/BJ /BG/BE/BC/BK /BG/BJ, /BH/BD/BT/C3/BX/CA/C1/BU /BL/BF /BV/C4/BX/BE /CB/CT/CT /BT/CA/CC/CD/CB/C7 /BL/BK/BG. /BH± /BC. /BK± /BC. /BH /BH/BI /BG/BJ/BT/BU/BT /BV/C0/C1 /BK/BK /C0/CA/CB /CT /B7/CT−/BE/BL /BZ/CT/CE/BG. /BE± /BC. /BG± /BC. /BG /BL/BF/BC /BT/BW/C4/BX/CA /BK/BK /BV 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/D8/CW/CX/D7 /DA/CP/D0/D9/CT /DB/CX/D8/CW/D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU/BV/C7 /BT/C6 /BL/BK /CP/D2/CS /BT/C3/BX/CA/C1/BU /BL/BF/BA/BG/BL/BV/C7 /BT/C6 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /A0/B4 /BU→ /BW/CG/lscript /B7ν /B5/BB/A0/B4 /BU→ /CG/lscript /B7ν /B5/BP /BD. /BC− /BF/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle /BE−/BC. /BC/BD/BC± /BC. /BC/BC/BH/B8 /D8/CW/CT /D0/CP/D7/D8 /D8/CT/D6/D1 /CP/CR/CR/D3/D9/D2/D8/CX/D2/CV /CU/D3 /D6 /BU→ /BW /B7/D7 /C3/CG/lscript− ν /BA /BV/C7 /BT/C6 /BL/BK /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /D8/CW/CT /BV/C4/BX/C7 /CP/DA/CT/D6/CP/CV/CT /CX/D2 /BT/CA/CC/CD/CB/C7 /BL/BK/BA/BH/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /D9/D7/CT/D7 /BW /BC/D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /BU /BC→ /BW∗ /B7/lscript− ν/lscript /CS/CT/CR/CP /DD/D7/BA /CC/CW/CX/D7 /CX/D7 /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/CT/D8/D3/CU/CT/DA/CT/D2/D8/D7 /D8/CW/CP/D2 /D9/D7/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /BA/BH/BD/CC/CW/CX/D7 /BT/C3/BX/CA/C1/BU /BL/BF /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BN /DB/CX/D8/CW/D3/D9/D8 /D8/CW/CT/D1/B8 /D8/CW/CT /DA/CP/D0/D9/CT /CX/D7 /BC . /BC/BF/BL/BD±/BC. /BC/BC/BC/BK± /BC. /BC/BC/BD/BJ/BA /BT/C3/BX/CA/C1/BU /BL/BF /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /BV/C4/BX/C7 /CP/DA/CT/D6/CP/CV/CT /CX/D2 /BT/CA/CC/CD/CB/C7 /BL/BK/BA/BH/BE/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /B4/C5/BT/CA/C3/B9/BE/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3/CQ/CT /BC. /BE/BG± /BC. /BC/BE /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/BH/BF/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /B4/C5/BT/CA/C3/B9/BD/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CQ /CT/BC. /BE/BH± /BC. /BC/BH /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BE± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BE/BE± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BD. /BE/BE± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BD. /BE/BE± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BE /BA /BD. /BE/BG/BC± /BC. /BC/BD/BJ± /BC. /BC/BH/BI /BD. /BE/BG/BC± /BC. /BC/BD/BJ± /BC. /BC/BH/BI/BD. /BE/BG/BC± /BC. /BC/BD/BJ± /BC. /BC/BH/BI /BD. /BE/BG/BC± /BC. /BC/BD/BJ± /BC. /BC/BH/BI/BI/BD/BG /C0/BX /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BF /BB/A0/BF/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD/BG± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BG± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BD/BG± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BG± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BC. /BI/BK± /BC. /BD/BE± /BC. /BD/BD /BC. /BI/BK± /BC. /BD/BE± /BC. /BD/BD/BC. /BI/BK± /BC. /BD/BE± /BC. /BD/BD /BC. /BI/BK± /BC. /BD/BE± /BC. /BD/BD/BD/BD/BL /BT/C6/C2/C7/CB /BL/BE /BU /BX/BI/BL/BD γ /BU/CT /BK/BC/DF /BE/BG/BC /BZ/CT/CE/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BF /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BF /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BF /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BF /BB/A0/BF/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC/BL± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BL± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BC. /BG/BC/BL± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BL± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BC. /BF/BJ/BK± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ/BK± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BJ/BK± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ/BK± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BG± /BC. /BC/BE± /BC. /BC/BH /BD/BL/BG/BE± /BI/BG /C8/CA/C7/BV/BT/CA/C1/C7 /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−/BD/BC. /BF/BI/DF /BD/BC . /BJ/BZ /CT /CE/BC. /BF/BG± /BC. /BC/BG± /BC. /BC/BE /BL/BE /BH/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C8 /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BC. /BF/BI± /BC. /BC/BG± /BC. /BC/BK /BD/BC/BG /C3/C1/C6/C7/CB/C0/C1/CC /BT /BL/BD /BV/C4/BX/C7 /CT /B7/CT−∼ /BD/BC. /BJ /BZ/CT/CE/BH/BG/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /CC /CP/CQ/D0/CT /BD /D3/CU/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C8 /BA/A0/parenleftbig/C3 /BC/C4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/C3 /BC/C4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig/C3 /BC/C4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/C3 /BC/C4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL/BK± /BC. /BC/BG/BL± /BC. /BC/BG/BK /BC. /BL/BL/BK± /BC. /BC/BG/BL± /BC. /BC/BG/BK/BC. /BL/BL/BK± /BC. /BC/BG/BL± /BC. /BC/BG/BK /BC. /BL/BL/BK± /BC. /BC/BG/BL± /BC. /BC/BG/BK/BD/BD/BD/BI /BH/BH/C0/BX /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BH/BH/CC/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /D3/CU/C0/BX /BC/BK /BW /BC→ /C3 /BC/CBπ /BC/CP/D2/CS /C3 /BC/C4π /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/DA/CT/D6 /D8/CW/CT /D7/D9/D1 /CX/D7/BC. /BD/BC/BK± /BC. /BC/BE/BH± /BC. /BC/BE/BG/BA /CC/CW/CX/D7 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CD/B9/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /CP/D2/CS /D8/CW/CT /BV/CP/CQ/CX/CQ/CQ /D3 /CP/D2/CV/D0/CT/BA /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BL± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BL/BL± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BE. /BL/BL± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BE. /BL/BL± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BE. /BI/BK± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BK± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BK± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BK± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH/BE± /BC. /BE/BC± /BC. /BE/BH /BE/BK/BG± /BE/BE /BH/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /BT/CA/BZ /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BF. /BE± /BC. /BF± /BC. /BH /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BK /BF/BE± /BK /BH/BJ/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ/BD /BZ/CT/CE/BG. /BC± /BD. /BE /BE/BK /BH/BK/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE /BH/BI/CB/CT/CT /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D3/D2 /D8/CW/CT /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /A0/B4 /C3−π /B7/B5/BB/A0/D8/D3/D8/CP/D0 /CU/D3 /D6 /D8/CW/CT/D1/CT/D8/CW/D3 /CS /D9/D7/CT/CS/BA/BH/BJ/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /B4/C5/BT/CA/C3/B9/BE/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3/CQ/CT /BC. /BF/BC± /BC. /BC/BK /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/BH/BK/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /B4/C5/BT/CA/C3/B9/BD/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CQ /CT/BC. /BG/BI± /BC. /BD/BE /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BF/BH /BB/A0/BF/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BJ/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BC. /BK/BD± /BC. /BC/BH± /BC. /BC/BK /BC. /BK/BD± /BC. /BC/BH± /BC. /BC/BK/BC. /BK/BD± /BC. /BC/BH± /BC. /BC/BK /BC. /BK/BD± /BC. /BC/BH± /BC. /BC/BK/BK/BH/BI± /BF/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C2 /BX/BI/BK/BJ γ /BU/CT /BXγ /BP/BE/BE/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BH± /BC. /BG/BC /BF/BH /BT /CE/BX/CA/CH /BK/BC /CB/C8/BX/BV γ /C6→ /BW∗ /B7/BD. /BG± /BC. /BH /BD/BD/BI /C8/C1/BV/BV/C7/C4/C7 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BG. /BC/BF/B8 /BG. /BG/BD /BZ/CT/CE/A0/parenleftbig/C3 /BC/CBρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBρ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BI /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BH/BL /B7/BC. /BC/BD/BG − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BL /B7/BC. /BC/BD/BG − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH/BL /B7/BC. /BC/BD/BG − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BL /B7/BC. /BC/BD/BG − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BC. /BE/BI/BG± /BC. /BC/BC/BL /B7/BC. /BC/BD/BC − /BC. /BC/BE/BI /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BF/BH/BC± /BC. /BC/BE/BK± /BC. /BC/BI/BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BE/BE/BJ± /BC. /BC/BF/BE± /BC. /BC/BC/BL /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI/BJ± /BC. /BC/BD/BD /B7/BC. /BC/BC/BL − /BC. /BC/BE/BK /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/BC. /BE/BD/BH± /BC. /BC/BH/BD± /BC. /BC/BF/BJ /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BE/BC± /BC. /BC/BI± /BC. /BC/BF /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BE /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP/BE /BE /BD/BZ /CT /CE/BC. /BD/BE± /BC. /BC/BD± /BC. /BC/BJ /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3 /BC/CBω /B8ω→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BJ /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBω /B8ω→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BJ /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBω /B8ω→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BJ /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBω /B8ω→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BJ /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BE± /BC. /BC/BC/BD/BK /B7/BC. /BC/BC/BD/BC − /BC. /BC/BC/BC/BL /BC. /BC/BC/BJ/BE± /BC. /BC/BC/BD/BK /B7/BC. /BC/BC/BD/BC − /BC. /BC/BC/BC/BL /BC. /BC/BC/BJ/BE± /BC. /BC/BC/BD/BK /B7/BC. /BC/BC/BD/BC − /BC. /BC/BC/BC/BL /BC. /BC/BC/BJ/BE± /BC. /BC/BC/BD/BK /B7/BC. /BC/BC/BD/BC − /BC. /BC/BC/BC/BL /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BK/BD± /BC. /BC/BC/BD/BL /B7/BC. /BC/BC/BD/BK − /BC. /BC/BC/BD/BC /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BJ /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BJ /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BJ /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BJ /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BF± /BC. /BC/BC/BH /B7/BC. /BC/BD/BE − /BC. /BC/BC/BI /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BC/BI/BK± /BC. /BC/BD/BI± /BC. /BC/BD/BK /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BC/BG/BI± /BC. /BC/BD/BK± /BC. /BC/BC/BI /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BE± /BC. /BC/BC/BH /B7/BC. /BC/BD/BD − /BC. /BC/BC/BH /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BF/BL /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C6/D3/D8/CT /D8/CW/CT /D0/CP /D6/CV/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /BV/C4/BX/C7 /D6/CT/D7/D9/D0/D8/D7 /CP/D2/CS /CT/CP /D6/D0/CX/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BH /B7/BC. /BC/BC/BF/BL − /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BG/BH /B7/BC. /BC/BC/BF/BL − /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BG/BH /B7/BC. /BC/BC/BF/BL − /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BG/BH /B7/BC. /BC/BC/BF/BL − /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE/BJ± /BC. /BC/BC/BD/BH /B7/BC. /BC/BC/BF/BJ − /BC. /BC/BC/BD/BJ /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BC/BF/BJ± /BC. /BC/BD/BG± /BC. /BC/BD/BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BC/BH/BC± /BC. /BC/BE/BD± /BC. /BC/BC/BK /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF/BI± /BC. /BC/BC/BE/BE /B7/BC. /BC/BC/BF/BE − /BC. /BC/BC/BD/BL /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BC /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BC /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BC /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BC /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BH /B7/BC. /BC/BD/BL − /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH /B7/BC. /BC/BD/BL − /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BH /B7/BC. /BC/BD/BL − /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH /B7/BC. /BC/BD/BL − /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BL± /BC. /BC/BD/BD /B7/BC. /BC/BE/BK − /BC. /BC/BG/BG /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BC/BJ/BJ± /BC. /BC/BE/BE± /BC. /BC/BF/BD /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BC/BK/BE± /BC. /BC/BE/BK± /BC. /BC/BD/BF /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BK± /BC. /BC/BD/BG /B7/BC. /BC/BE/BI − /BC. /BC/BF/BI /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BD /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BD /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BD /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BD /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BI/BC /B7/BC. /BC/BD/BL − /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BI/BC /B7/BC. /BC/BD/BL − /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BI/BC /B7/BC. /BC/BD/BL − /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BI/BC /B7/BC. /BC/BD/BL − /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BH/BJ± /BC. /BC/BD/BF /B7/BC. /BC/BD/BK − /BC. /BC/BG/BC /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BI/BE/BH± /BC. /BC/BF/BI± /BC. /BC/BE/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BJ/BD/BK± /BC. /BC/BG/BE± /BC. /BC/BF/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE /BJ/BL/BJ /BJ/BL/BJ/BJ/BL/BJ /BJ/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BI/BF± /BC. /BC/BD/BF /B7/BC. /BC/BE/BG − /BC. /BC/BG/BF /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/BC. /BG/BK/BC± /BC. /BC/BL/BJ /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BH/BI± /BC. /BC/BG± /BC. /BC/BH /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BE/BD/BJ /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BE/BD/BJ /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BE/BD/BJ /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /BC/CBπ /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BE/BD/BJ /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CX/D7 /CX/D7 /CP /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG± /BD. /BF /B7/BG. /BD − /BC. /BG /BF. /BG± /BD. /BF /B7/BG. /BD − /BC. /BG /BF. /BG± /BD. /BF /B7/BG. /BD − /BC. /BG /BF. /BG± /BD. /BF /B7/BG. /BD − /BC. /BG /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG± /BD. /BF /B7/BF. /BI − /BC. /BH /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BF /BB/A0/BF/BH /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BF /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BI /B7/BC. /BC/BE/BD − /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI /B7/BC. /BC/BE/BD − /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BI /B7/BC. /BC/BE/BD − /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI /B7/BC. /BC/BE/BD − /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BF± /BC. /BC/BC/BJ /B7/BC. /BC/BF/BD − /BC. /BC/BD/BD /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7/BC. /BD/BC/BL± /BC. /BC/BE/BJ± /BC. /BC/BE/BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BC. /BD/BE/BL± /BC. /BC/BF/BG± /BC. /BC/BE/BD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ/BE± /BC. /BC/BC/BJ /B7/BC. /BC/BD/BG − /BC. /BC/BD/BF /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BG /BB/A0/BF/BH /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BG /BB/A0/BF/BH /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BG /BB/A0/BF/BH /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BE /B4/BD/BG/BF/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BG /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BD± /BC. /BC/BC/BE /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BF /BC. /BC/BD/BD± /BC. /BC/BC/BE /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BF /BC. /BC/BD/BD± /BC. /BC/BC/BE /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BF /BC. /BC/BD/BD± /BC. /BC/BC/BE /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BF /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BD± /BC. /BC/BC/BE /B7/BC. /BC/BC/BH − /BC. /BC/BC/BF /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BH /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BH /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BH /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3 /BC/CBπ−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BH /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE± /BC. /BC/BC/BG /B7/BC. /BC/BD/BK − /BC. /BC/BD/BH /BC. /BC/BE/BE± /BC. /BC/BC/BG /B7/BC. /BC/BD/BK − /BC. /BC/BD/BH /BC. /BC/BE/BE± /BC. /BC/BC/BG /B7/BC. /BC/BD/BK − /BC. /BC/BD/BH /BC. /BC/BE/BE± /BC. /BC/BC/BG /B7/BC. /BC/BD/BK − /BC. /BC/BD/BH /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BF± /BC. /BC/BC/BH /B7/BC. /BC/BC/BJ − /BC. /BC/BD/BG /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/A0/parenleftbig/C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BI /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CBπ /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BG/BI /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /C6/CT/CX/D8/CW/CT/D6 /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /D2/D3 /D6/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BW /B4/D5/D9/D3/D8/CT/CS /CX/D2 /D1/CP/D2/DD /D3/CU/D8/CW/CT /CT/CP /D6/D0/CX/CT/D6 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /C3 /BC/CBπ /B7π−/B5 /D7/CT/CT/D7 /CT/DA/CX/CS/CT/D2/CR/CT/CU/D3 /D6 /CP /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL± /BC. /BC/BC/BG /B7/BC. /BC/BE/BC − /BC. /BC/BC/BG /BC. /BC/BC/BL± /BC. /BC/BC/BG /B7/BC. /BC/BE/BC − /BC. /BC/BC/BG /BC. /BC/BC/BL± /BC. /BC/BC/BG /B7/BC. /BC/BE/BC − /BC. /BC/BC/BG /BC. /BC/BC/BL± /BC. /BC/BC/BG /B7/BC. /BC/BE/BC − /BC. /BC/BC/BG /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BH/BE/BL/BL /CT/DA/D8/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BJ± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BD − /BC. /BC/BC/BI /BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CB/CT/CT /C5/CD/CA/BT/C5/BT /CC/CB/CD /BC/BE/BC. /BE/BI/BF± /BC. /BC/BE/BG± /BC. /BC/BG/BD /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BE/BI± /BC. /BC/BK± /BC. /BC/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BE /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP /BE/BE/BD /BZ/CT/CE/BC. /BF/BF± /BC. /BC/BH± /BC. /BD/BC /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF. /BL± /BC. /BH /C7/CD/CA /BY/C1/CC /BD/BF. /BL± /BC. /BH /C7/CD/CA /BY/C1/CC/BD/BF. /BL± /BC. /BH /C7/CD/CA /BY/C1/CC /BD/BF. /BL± /BC. /BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BI/BA /BD/BG. /BH/BJ± /BC. /BD/BE± /BC. /BF/BK /BD/BG. /BH/BJ± /BC. /BD/BE± /BC. /BF/BK/BD/BG. /BH/BJ± /BC. /BD/BE± /BC. /BF/BK /BD/BG. /BH/BJ± /BC. /BD/BE± /BC. /BF/BK /BH/BL/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG. /BL± /BC. /BF± /BC. /BH /BD/BL/CZ± /BD/BH/BC /BH/BL/C0/BX /BC/BH /BV/C4/BX/C7 /CB/CT/CT /BW/C7/BU/BU/CB /BC/BJ/BD/BF. /BF± /BD. /BE± /BD. /BF /BL/BF/BD /BT/BW/C4/BX/CA /BK/BK /BV /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BD/BD. /BJ± /BG. /BF /BF/BJ /BI/BC/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ/BD /BZ/CT/CE/BH/BL/BW/C7/BU/BU/CB /BC/BJ /CP/D2/CS /C0/BX /BC/BH /D9/D7/CT /D7/CX/D2/CV/D0/CT/B9 /CP/D2/CS /CS/D3/D9/CQ/D0/CT/B9/D8/CP/CV/CV/CT/CS /CT/DA/CT/D2/D8/D7 /CX/D2 /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8/BA /BW/C7/BU/BU/CB /BC/BJ/D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX /BC/BH/BA/BI/BC/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /B4/C5/BT/CA/C3/B9/BE/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3/CQ/CT /BC. /BI/BK± /BC. /BE/BF /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BG/BJ /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BG/BJ /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BG/BJ /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BG/BJ /BB/A0/BF/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BF. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BF. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BY/C1/CC /BF. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BL /BA/BF. /BG/BG± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BG± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG/BG± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BG/BG± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BF. /BK/BD± /BC. /BC/BJ± /BC. /BE/BI /BD/BC/CZ /BU/BT/CA/C1/CB/C0 /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BF. /BC/BG± /BC. /BD/BI± /BC. /BF/BG /BL/BF/BD /BI/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C8 /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BE. /BK± /BC. /BD/BG± /BC. /BH/BE /BD/BC/BH/BC /C3/C1/C6/C7/CB/C0/C1/CC /BT /BL/BD /BV/C4/BX/C7 /CT /B7/CT−∼ /BD/BC. /BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BC± /BC. /BL± /BD. /BC /BI/BL /BT/C4 /CE /BT/CA/BX/CI /BL/BD /BU /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BG. /BE± /BD. /BG /BG/BD /CB/CD/C5/C5/BX/CA/CB /BK/BG /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BI/BD/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /CC /CP/CQ/D0/CT /BD /D3/CU/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C8 /BA WEIGHTED AVERAGE 3.44 ±0.30 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. KINOSHITA 91 CLEO 1.4ALBRECHT 92P ARG 1.1BARISH 96 CLE2 1.9χ2 4.4 (Confidence Level = 0.109) 123456/A0/parenleftBig/C3−π /B7π /BC/parenrightBig/BB/A0/parenleftBig/C3−π /B7/parenrightBig/A0/parenleftbig/C3−ρ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BK /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BK /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BK /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BK /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BK/BK± /BC. /BC/BD/BL± /BC. /BC/BG/BK /C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/BC. /BJ/BI/BH± /BC. /BC/BG/BD± /BC. /BC/BH/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BG/BJ± /BC. /BC/BF/BL± /BC. /BD/BH/BC /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BK/BD± /BC. /BC/BF± /BC. /BC/BI /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BL /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BL /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BL /BB/A0/BG/BJ /A0/parenleftbig/C3−ρ /B4/BD/BJ/BC/BC/B5 /B7/B8ρ /B4/BD/BJ/BC/BC/B5 /B7→π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BG/BL /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BC. /BC/BH/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BL/BC. /BC/BH/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BC. /BC/BH/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BL/C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BC /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BC /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BC /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−π /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BC /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BC /B7/BC. /BC/BE/BH − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BC /B7/BC. /BC/BE/BH − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BC /B7/BC. /BC/BE/BH − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BC /B7/BC. /BC/BE/BH − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BD± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BJ − /BC. /BC/BD/BD /C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/BC. /BD/BG/BK± /BC. /BC/BE/BK± /BC. /BC/BG/BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BG± /BC. /BC/BD/BD± /BC. /BC/BD/BE /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BD/BE± /BC. /BC/BE± /BC. /BC/BF /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BD /BB/A0/BG/BJ /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BD /BB/A0/BG/BJ /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BD /BB/A0/BG/BJ /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BD /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BH± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BH± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BH± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BH± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BE/BJ± /BC. /BC/BC/BL± /BC. /BC/BD/BI /C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/BC. /BD/BI/BH± /BC. /BC/BF/BD± /BC. /BC/BD/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BG/BE± /BC. /BC/BD/BK± /BC. /BC/BE/BG /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BD/BF± /BC. /BC/BE± /BC. /BC/BF /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BE /BB/A0/BG/BJ /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BE /BB/A0/BG/BJ /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BE /BB/A0/BG/BJ /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BE /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BF± /BC. /BC/BC/BI± /BC. /BC/BD/BG /BC. /BC/BF/BF± /BC. /BC/BC/BI± /BC. /BC/BD/BG/BC. /BC/BF/BF± /BC. /BC/BC/BI± /BC. /BC/BD/BG /BC. /BC/BF/BF± /BC. /BC/BC/BI± /BC. /BC/BD/BG/C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BF /BB/A0/BG/BJ /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BF /BB/A0/BG/BJ /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BF /BB/A0/BG/BJ /A0/parenleftbig /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /BC/B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BF /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BD± /BC. /BC/BC/BI /B7/BC. /BC/BF/BE − /BC. /BC/BC/BL /BC. /BC/BG/BD± /BC. /BC/BC/BI /B7/BC. /BC/BF/BE − /BC. /BC/BC/BL /BC. /BC/BG/BD± /BC. /BC/BC/BI /B7/BC. /BC/BF/BE − /BC. /BC/BC/BL /BC. /BC/BG/BD± /BC. /BC/BC/BI /B7/BC. /BC/BF/BE − /BC. /BC/BC/BL /C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BG /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BG /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BG /BB/A0/BG/BJ /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /C3∗/B4/BD/BI/BK/BC/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BG /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BG /BC. /BC/BD/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BG/BC. /BC/BD/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BG /BC. /BC/BD/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BG/C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/A0/parenleftbig/C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BH /BB/A0/BG/BJ /A0/parenleftbig/C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BH /BB/A0/BG/BJ /A0/parenleftbig/C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BH /BB/A0/BG/BJ /A0/parenleftbig/C3−π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BH/BH /BB/A0/BG/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC /B7/BC. /BC/BF/BK − /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BC /B7/BC. /BC/BF/BK − /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BC /B7/BC. /BC/BF/BK − /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BC /B7/BC. /BC/BF/BK − /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BH± /BC. /BC/BC/BL /B7/BC. /BC/BH/BI − /BC. /BC/BD/BD /C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/BC. /BD/BC/BD± /BC. /BC/BF/BF± /BC. /BC/BG/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BZ /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE /BJ/BL/BK /BJ/BL/BK/BJ/BL/BK /BJ/BL/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BI± /BC. /BC/BC/BG± /BC. /BC/BD/BK /BT/C6/C2/C7/CB /BL/BF /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BC. /BC/BL± /BC. /BC/BE± /BC. /BC/BG /BT/BW/C4/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BC. /BH/BD± /BC. /BE/BE /BE/BD /CB/CD/C5/C5/BX/CA/CB /BK/BG /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BJ /BB/A0/BF/BF /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BJ /BB/A0/BF/BF /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BJ /BB/A0/BF/BF /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCπ /BC/B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BJ /BB/A0/BF/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH /B7/BC. /BD/BF − /BC. /BD/BC± /BC. /BC/BJ /BC. /BH/BH /B7/BC. /BD/BF − /BC. /BD/BC± /BC. /BC/BJ/BC. /BH/BH /B7/BC. /BD/BF − /BC. /BD/BC± /BC. /BC/BJ /BC. /BH/BH /B7/BC. /BD/BF − /BC. /BD/BC± /BC. /BC/BJ/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BF /BU /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /AC/D8/B8 /BD/BE/BE /CT/DA/D8/D7/A0/parenleftbig/C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BK /BB/A0/BF/BF /A0/parenleftbig/C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BK /BB/A0/BF/BF /A0/parenleftbig/C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BK /BB/A0/BF/BF /A0/parenleftbig/C3 /BC/CBπ /BCπ /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /BC/parenrightbig/A0/BH/BK /BB/A0/BF/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ± /BC. /BC/BK± /BC. /BC/BG /BC. /BF/BJ± /BC. /BC/BK± /BC. /BC/BG/BC. /BF/BJ± /BC. /BC/BK± /BC. /BC/BG /BC. /BF/BJ± /BC. /BC/BK± /BC. /BC/BG/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BF /BU /BV/C4/BX/BE /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /AC/D8/B8 /BD/BE/BE /CT/DA/D8/D7/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BD/BC± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BK. /BD/BC± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BK. /BD/BC± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BK. /BD/BC± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA/BK. /BD/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BD/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BK. /BF/BC± /BC. /BC/BJ± /BC. /BE/BC /BI/BE/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BJ. /BL± /BD. /BH± /BC. /BL /BI/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BT/CA/BZ /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BI. /BK/BC± /BC. /BE/BJ± /BC. /BH/BJ /BD/BG/BF/BC± /BH/BE /BI/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /BT/CA/BZ /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BL. /BD± /BC. /BK± /BC. /BK /BL/BL/BE /BT/BW/C4/BX/CA /BK/BK /BV /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BF± /BC. /BE± /BC. /BF /BD/BH/CZ± /BD/BF/BC /BI/BE/C0/BX /BC/BH /BV/C4/BX/C7 /CB/CT/CT /BW/C7/BU/BU/CB /BC/BJ/BD/BD. /BJ± /BE. /BH /BD/BK/BH /BI/BH/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ/BD /BZ/CT/CE/BI. /BE± /BD. /BL /BG/BG /BI/BI/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BI/BE/BW/C7/BU/BU/CB /BC/BJ /CP/D2/CS /C0/BX /BC/BH /D9/D7/CT /D7/CX/D2/CV/D0/CT/B9 /CP/D2/CS /CS/D3/D9/CQ/D0/CT/B9/D8/CP/CV/CV/CT/CS /CT/DA/CT/D2/D8/D7 /CX/D2 /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8/BA /BW/C7/BU/BU/CB /BC/BJ/D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX /BC/BH/BA/BI/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /D9/D7/CT/D7 /BW /BC/D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /BU /BC→ /BW∗ /B7/lscript− ν/lscript /CS/CT/CR/CP /DD/D7/BA /CC/CW/CX/D7 /CX/D7 /CP /CS/CX/AB/CT/D6/CT/D2/D8 /D7/CT/D8/D3/CU/CT/DA/CT/D2/D8/D7 /D8/CW/CP/D2 /D9/D7/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /BA/BI/BG/CB/CT/CT /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D3/D2 /D8/CW/CT /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BY /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /A0/B4 /C3−π /B7/B5/BB/A0/D8/D3/D8/CP/D0 /CU/D3 /D6 /D8/CW/CT/D1/CT/D8/CW/D3 /CS /D9/D7/CT/CS/BA/BI/BH/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BD /B4/C5/BT/CA/C3/B9/BE/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3/CQ/CT /BC. /BI/BK± /BC. /BD/BD /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA/BI/BI/C8/BX/CA/CD/CI/CI/C1 /BJ/BJ /B4/C5/BT/CA/C3/B9/BD/B5 /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 × /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CQ /CT/BC. /BF/BI± /BC. /BD/BC /D2/CQ/BA /CF /CT /D9/D7/CT /D8/CW/CT /C5/BT/CA/C3/B9/BF /B4/BT/BW/C4/BX/CA /BK/BK /BV /B5 /DA/CP/D0/D9/CT /D3/CU σ /BP/BH. /BK± /BC. /BH± /BC. /BI/D2 /CQ /BA WEIGHTED AVERAGE 8.17 ±0.33 (Error scaled by 1.7) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ADLER 88C MRK3 0.7ALBRECHT 94F ARG 4.7ALBRECHT 94 ARGDOBBS 07 CLEO 0.4χ2 5.8 (Confidence Level = 0.056) 468 1 0 1 2 1 4/A0/parenleftBig/C3−π /B7π /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BH/BL /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BH/BL /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BH/BL /BB/A0/BF/BE /A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BH/BL /BB/A0/BF/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BE. /BC/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BE. /BC/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BE. /BC/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BI /BA/BD. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL/BG± /BC. /BC/BJ /B7/BC. /BC/BL − /BC. /BD/BD /C2/CD/C6 /BC/BC /CB/BX/C4/CG /A6−/D2/D9/CR/D0/CT/D9/D7/B8 /BI/BC/BC /BZ/CT/CE/BD. /BJ± /BC. /BE± /BC. /BE /BD/BJ/BG/BH /BT/C6/C2/C7/CB /BL/BE /BV /BX/BI/BL/BD γ /BU/CT /BL/BC/DF /BE/BI/BC /BZ/CT/CE/BD. /BL/BC± /BC. /BE/BH± /BC. /BE/BC /BF/BF/BJ /BT/C4 /CE /BT/CA/BX/CI /BL/BD /BU /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BE. /BD/BE± /BC. /BD/BI± /BC. /BC/BL /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BK /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BH /BZ/CT/CE/BE. /BD/BJ± /BC. /BE/BK± /BC. /BE/BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BY /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BC. /BL /BG/BK /BU/BT/C1/C4/BX/CH /BK/BI /BT /BV/BV/C5 π−/BU/CT /AC/DC/CT/CS /D8/CP /D6/CV/CT/D8/BE. /BC± /BD. /BC /BD/BC /BU/BT/C1/C4/BX/CH /BK/BF /BU /CB/C8/BX/BV π−/BU/CT→ /BW /BC/BE. /BE± /BC. /BK /BE/BD/BG /C8/C1/BV/BV/C7/C4/C7 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BG. /BC/BF/B8 /BG. /BG/BD /BZ/CT/CE/A0/parenleftbig/C3−π /B7ρ /BC/D8/D3/D8/CP/D0/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BI/BC /BB/A0/BH/BL /A0/parenleftbig/C3−π /B7ρ /BC/D8/D3/D8/CP/D0/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BI/BC /BB/A0/BH/BL /A0/parenleftbig/C3−π /B7ρ /BC/D8/D3/D8/CP/D0/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BI/BC /BB/A0/BH/BL /A0/parenleftbig/C3−π /B7ρ /BC/D8/D3/D8/CP/D0/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BI/BC /BB/A0/BH/BL/CC/CW/CX/D7 /CX/D2/CR/D0/D9/CS/CT/D7 /C3−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8 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/BC/BC/BD± /BC. /BC/BC/BH /BC. /BD/BH/BK± /BC. /BC/BC/BD± /BC. /BC/BC/BH/BD/BG/CZ± /BD/BD/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC± /BC. /BC/BH± /BC. /BC/BG /BG/BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BE /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP/BE /BE /BD/BZ /CT /CE/BC. /BD/BJ/BC± /BC. /BC/BE/BE /BD/BF/BI /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH/BZ /CT /CE/BC. /BE/BG± /BC. /BC/BK /BU/BX/BU/BX/C3 /BK/BI /BV/C4/BX/C7 /CT /B7/CT−/D2/CT/CP /D6 /A7 /B4/BG /CB /B5/BC. /BD/BK/BH± /BC. /BC/BH/BH /BH/BE /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BU /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/A0/parenleftbig/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BD /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BD /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BD /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CP/BC /B4/BL/BK/BC/B5 /BC/B8 /CP /BC/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BD /BB/A0/BD/BE/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BI/BG± /BC. /BC/BD/BI± /BC. /BC/BJ/BC /BC. /BI/BI/BG± /BC. /BC/BD/BI± /BC. /BC/BJ/BC/BC. /BI/BI/BG± /BC. /BC/BD/BI± /BC. /BC/BJ/BC /BC. /BI/BI/BG± /BC. /BC/BD/BI± /BC. /BC/BJ/BC/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE /CT/DA/D8/D7/A0/parenleftbig/C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BE/BC /A0/parenleftbig/C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BE/BC /A0/parenleftbig/C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BE/BC /A0/parenleftbig/C3−/CP/BC /B4/BL/BK/BC/B5 /B7/B8 /CP /B7/BC→ /C3 /B7/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BE/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BG± /BC. /BC/BD/BD± /BC. /BC/BF/BJ /BC. /BD/BF/BG± /BC. /BC/BD/BD± /BC. /BC/BF/BJ/BC. /BD/BF/BG± /BC. /BC/BD/BD± /BC. /BC/BF/BJ /BC. /BD/BF/BG± /BC. /BC/BD/BD± /BC. /BC/BF/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE /CT/DA/D8/D7/A0/parenleftbig/C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BF /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BF /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BF /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /B7/CP/BC /B4/BL/BK/BC/B5−/B8 /CP−/BC→ /C3−/C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BF /BB/A0/BD/BE/BC/CC/CW/CX/D7 /CX/D7 /CP /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D1/D3 /CS/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BH< /BC. /BC/BE/BH< /BC. /BC/BE/BH< /BC. /BC/BE/BH/BL/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE/CT/DA/D8/D7/A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BG /BB/A0/BD/BE/BC/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BD< /BC. /BC/BE/BD< /BC. /BC/BE/BD< /BC. /BC/BE/BD/BL/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE/CT/DA/D8/D7/A0/parenleftbig/C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CBφ /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BE/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH/BL± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ /BC. /BG/BH/BL± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ/BC. /BG/BH/BL± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ /BC. /BG/BH/BL± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE /CT/DA/D8/D7/A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BC /A0/parenleftbig/C3 /BC/CB /CU/BC /B4/BD/BG/BC/BC/B5 /B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CB /C3 /B7/C3−/parenrightbig/A0/BD/BE/BI /BB/A0/BD/BE/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BK± /BC. /BC/BC/BJ± /BC. /BC/BE/BF /BC. /BC/BF/BK± /BC. /BC/BC/BJ± /BC. /BC/BE/BF/BC. /BC/BF/BK± /BC. /BC/BC/BJ± /BC. /BC/BE/BF /BC. /BC/BF/BK± /BC. /BC/BC/BJ± /BC. /BC/BE/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C2 /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BD/BE/BH/BG/BC ± /BD/BD/BE 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/BI/BD /BT/CB/C6/BX/CA /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BJ. /BC± /BE. /BG± /BD. /BE /BD/BC± /BF /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C2 /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP/BE/BE/BC /BZ/CT/CE/BF. /BE± /BD. /BC /BE/BE /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH/BZ /CT /CE/BF. /BG± /BD. /BG± /BD. /BC /BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/A0/parenleftbig/C3 /B7/C3−/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BD/BE/BK /BB/A0/BH/BL /A0/parenleftbig/C3 /B7/C3−/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BD/BE/BK /BB/A0/BH/BL /A0/parenleftbig/C3 /B7/C3−/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BD/BE/BK /BB/A0/BH/BL /A0/parenleftbig/C3 /B7/C3−/C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /B7π−/parenrightbig/A0/BD/BE/BK /BB/A0/BH/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 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/BC/BC/BJ± /BC. /BC/BC/BJ /BD/BD/BC/BE /BT/CB/C6/BX/CA /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BD/BC/BL± /BC. /BC/BC/BJ± /BC. /BC/BC/BL /BH/BK/BD /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BV /BX/BI/BK/BJ γ /BU/CT /BXγ /BP /BE/BE/BC /BZ/CT/CE/BC. /BD/BC/BJ± /BC. /BC/BD/BC± /BC. /BC/BC/BL /BD/BL/BF /BT/C6/C2/C7/CB /BL/BD /BW /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BD/BD/BJ± /BC. /BC/BD/BC± /BC. /BC/BC/BJ /BE/BG/BL /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/DF /BD/BD /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC/BJ± /BC. /BC/BE/BL± /BC. /BC/BD/BH /BD/BC/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BE /C7/C5/BX/BZ π−/BF/BG/BC /BZ/CT/CE/BC. /BD/BF/BK± /BC. /BC/BE/BJ± /BC. /BC/BD/BC /BD/BH/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BE /BX/BI/BK/BJ γ /BU/CT/BC. /BD/BI± /BC. /BC/BH /BF/BG /BT/C4 /CE /BT/CA/BX/CI /BL/BD /BU /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BD/BC± /BC. /BC/BE± /BC. /BC/BD /BD/BF/BD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BC. /BD/BE/BE± /BC. /BC/BD/BK± /BC. /BC/BD/BE /BD/BD/BK /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BX /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/BC. /BD/BD/BF± /BC. /BC/BF/BC /BT/BU/CA/BT/C5/CB /BJ/BL /BW /C5/CA/C3/BE /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE WEIGHTED AVERAGE 0.1010 ±0.0016 (Error scaled by 1.4) ALEXANDER 90 CLEOANJOS 91D E691FRABETTI 94C E687ASNER 96B CLE2 2.3AITALA 98C E791 3.5CSORNA 02 CLE2 0.5LINK 03 FOCS 0.7ACOSTA 05C CDF 1.2ABLIKIM 05F BESχ2 8.3 (Confidence Level = 0.081) 0.09 0.1 0.11 0.12 0.13 0.14 0.15/A0/parenleftBig/C3 /B7/C3−/parenrightBig/BB/A0/parenleftBig/C3−π /B7/parenrightBig/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BJ/BH /BB/A0/BD/BF/BG /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BJ/BH /BB/A0/BD/BF/BG /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BJ/BH /BB/A0/BD/BF/BG /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig π /B7π−/parenrightbig/A0/BD/BJ/BH /BB/A0/BD/BF/BG/CC/CW/CT /D9/D2/D9/D7/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CW/CT/D6/CT /CP /D6/CT /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /A0/B4 /C3 /B7/C3−/B5/slashbig/A0/B4 /C3−π /B7/B5 /CP/D2/CS/A0/B4π /B7π−/B5/slashbig/A0/B4 /C3−π /B7/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ /DD /D8/CW/CT /D7/CP/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ/BI/BC± /BC. /BC/BG/BC± /BC. /BC/BF/BG /BJ/BF/BF/BG /BT /BV/C7/CB/CC /BT /BC/BH /BV /BV/BW/BY /D4 /D4 /B8√ s /BP/BD/BA/BL/BI /CC /CT/CE/BE. /BK/BD± /BC. /BD/BC± /BC. /BC/BI /C4/C1/C6/C3 /BC/BF /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈/BD/BK/BC /BZ/CT/CE/BE. /BL/BI± /BC. /BD/BI± /BC. /BD/BH /BJ/BD/BC /BV/CB/C7/CA/C6/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BE. /BJ/BH± /BC. /BD/BH± /BC. /BD/BI /BT/C1/CC /BT/C4/BT /BL/BK /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BE. /BH/BF± /BC. /BG/BI± /BC. /BD/BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BV /BX/BI/BK/BJ γ /BU/CT /BXγ /BP /BE/BE/BC /BZ/CT/CE/BE. /BE/BF± /BC. /BK/BD± /BC. /BG/BI /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BE /C7/C5/BX/BZ π−/BF/BG/BC /BZ/CT/CE/BD. /BL/BH± /BC. /BF/BG± /BC. /BE/BE /BT/C6/C2/C7/CB /BL/BD /BW /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BE. /BH± /BC. /BJ /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BE. /BF/BH± /BC. /BF/BJ± /BC. /BE/BK /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/DF /BD/BD /BZ/CT/CE/A0/parenleftbig/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BI /BB/A0/BF/BH /A0/parenleftbig/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BI /BB/A0/BF/BH /A0/parenleftbig/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BI /BB/A0/BF/BH /A0/parenleftbig/BE /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BI /BB/A0/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CP/D7 /A0/B4 /C3 /BC /C3 /BC/B5/BB/A0 /B4 /C3 /BCπ /B7π−/B5 /CQ /CT/CR/CP/D9/D7/CT /BW /BC→ /C3 /BC/CB /C3 /BC/C4 /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2/CQ /DD /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BG/BG± /BC. /BC/BC/BF/BE± /BC. /BC/BC/BD/BI /BJ/BL± /BD/BJ /C4/C1/C6/C3 /BC/BH /BT /BY /C7/BV/CB γ /BU/CT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/BC. /BC/BD/BC/BD± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BD/BI /BE/BI /BT/CB/C6/BX/CA /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BC/BF/BL± /BC. /BC/BD/BF± /BC. /BC/BD/BF /BE/BC± /BJ /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /C2 /BX/BI/BK/BJ γ /BU/CT /BXγ /BP/BE/BE/BC /BZ/CT/CE/BC. /BC/BE/BD /B7/BC. /BC/BD/BD − /BC. /BC/BC/BK± /BC. /BC/BC/BE /BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/DF /BD/BD /BZ/CT/CE/A0/parenleftbig/C3 /BC/CB /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BJ /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BJ /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BJ /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BJ /BB/A0/BF/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BC± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BC± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BC± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BC± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BD/BA/BC. /BC/BK± /BC. /BC/BF /BC. /BC/BK± /BC. /BC/BF/BC. /BC/BK± /BC. /BC/BF /BC. /BC/BK± /BC. /BC/BF /BK/BI/BT/C6/C2/C7/CB /BL/BD /BX/BI/BL/BD γ /BU/CT /BK/BC/DF /BE/BG/BC /BZ/CT/CE/BK/BI/CC/CW/CT /CU/CP/CR/D8/D3 /D6 /BD/BC/BC /CP/D8 /D8/CW/CT /D8/D3/D4 /D3/CU/CR/D3/D0/D9/D1/D2 /BE /D3/CU/CC /CP/CQ/D0/CT /C1 /D3/CU/BT/C6/C2/C7/CB /BL/BD /D7/CW/D3/D9/D0/CS /CQ /CT /D3/D1/CX/D8/D8/CT/CS/BA /BK/BC/BF 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/D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA/BC. /BD/BD/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD/BL± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA/BC. /BD/BC/BK± /BC. /BC/BD/BL /BI/BD /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/BC. /BD/BI± /BC. /BC/BF± /BC. /BC/BE /BF/BL /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BK /BB/A0/BF/BH /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BK /BB/A0/BF/BH /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BK /BB/A0/BF/BH /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BK /BB/A0/BF/BH/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BL< /BC. /BC/BD/BL< /BC. /BC/BD/BL< /BC. /BC/BD/BL/BL/BC /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BV /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BE /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BH± /BC. /BC/BE/BH /BC. /BC/BH± /BC. /BC/BE/BH/BC. /BC/BH± /BC. /BC/BE/BH /BC. /BC/BH± /BC. /BC/BE/BH /BK/BJ/BT/C6/C2/C7/CB /BL/BD /BX/BI/BL/BD γ /BU/CT /BK/BC/DF /BE/BG/BC /BZ/CT/CE/BK/BJ/CC/CW/CT /CU/CP/CR/D8/D3 /D6 /BD/BC/BC /CP/D8 /D8/CW/CT /D8/D3/D4 /D3/CU/CR/D3/D0/D9/D1/D2 /BE /D3/CU/CC /CP/CQ/D0/CT /C1 /D3/CU/BT/C6/C2/C7/CB /BL/BD /D7/CW/D3/D9/D0/CS /CQ /CT /D3/D1/CX/D8/D8/CT/CS/BA/A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BH /A0/parenleftbig/C3 /BC/CB /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BJ/BL /BB/A0/BF/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BK/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BK/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BK± /BC. /BC/BE/BC /BC. /BC/BL/BK± /BC. /BC/BE/BC/BC. /BC/BL/BK± /BC. /BC/BE/BC /BC. /BC/BL/BK± /BC. /BC/BE/BC/BH/BH /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BK/BC /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BK/BC /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BK/BC /BB/A0/BF/BH /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /BC/CB /B8 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BC/CBπ /B7π−/parenrightbig/A0/BD/BK/BC /BB/A0/BF/BH/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BC< /BC. /BC/BD/BC< /BC. /BC/BD/BC< /BC. /BC/BD/BC/BL/BC /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BD/BK/BD /BB/A0/BG/BJ /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BD/BK/BD /BB/A0/BG/BJ /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BD/BK/BD /BB/A0/BG/BJ /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7π /BC/parenrightbig/A0/BD/BK/BD /BB/A0/BG/BJ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BJ± /BC. /BC/BF± /BC. /BC/BG /BE. /BF/BJ± /BC. /BC/BF± /BC. /BC/BG/BE. /BF/BJ± /BC. /BC/BF± /BC. /BC/BG /BE. /BF/BJ± /BC. /BC/BF± /BC. /BC/BG/BD/BD/CZ± /BD/BE/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CG /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BH± /BC. /BE/BI /BD/BH/BD /BT/CB/C6/BX/CA /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BE /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BE /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BE /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−/B8 /C3∗/B4/BK/BL/BE/B5 /B7→ /C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BE /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG. /BI /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG. /BI /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BG. /BI /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG. /BI /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG. /BG± /BC. /BK± /BC. /BI /BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7 /BG/BI. /BD± /BF. /BD /BK/BK/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BI/BE/BJ ± /BF/BC /CT/DA/D8/D7/BK/BK/CC/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CX/D7 /BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /D6/CT/D7/D9/D0/D8 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BF /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BF /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BF /BB/A0/BD/BK/BD /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/C3 /B7/B8 /C3∗/B4/BK/BL/BE/B5−→ /C3−π /BC/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BF /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BG± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BG± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH. /BG± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BG± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BH/BA /BD/BH. /BL± /BC. /BJ± /BC. /BI /BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7 /BD/BE. /BF± /BE. /BE /BK/BL/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BI/BE/BJ ± /BF/BC /CT/DA/D8/D7/BK/BL/CC/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CX/D7 /BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /D6/CT/D7/D9/D0/D8 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /A0/parenleftbig/B4 /C3 /B7π /BC/B5/CB−wave /C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3 /B7π /BC/B5/CB−wave /C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3 /B7π /BC/B5/CB−wave /C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3 /B7π /BC/B5/CB−wave /C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BD. /BD± /BF. /BJ± /BD. /BL /BJ/BD. /BD± /BF. /BJ± /BD. /BL/BJ/BD. /BD± /BF. /BJ± /BD. /BL /BJ/BD. /BD± /BF. /BJ± /BD. /BL /BL/BC/BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7/BL/BC/CC/CW/CT /D3/D2/D0/DD /D1/CP/CY/D3 /D6 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /AC/D8/D7 /C1 /CP/D2/CS /C1 /C1 /CX/D2 /D8/CW/CT /BT /CD/BU/BX/CA/CC /BC/BJ /CC /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D7 /CX/D2 /D8/CW/CX/D7/D1/D3 /CS/CT/B8 /DB/CW/CT/D6/CT /AC/D8/B9/C1 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /B4/BD/BI . /BF± /BF. /BG± /BE. /BD/B5/B1/BA /A0/parenleftbig/B4 /C3−π /BC/B5/CB−wave /C3 /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BH /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3−π /BC/B5/CB−wave /C3 /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BH /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3−π /BC/B5/CB−wave /C3 /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BH /BB/A0/BD/BK/BD /A0/parenleftbig/B4 /C3−π /BC/B5/CB−wave /C3 /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BH /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BL± /BC. /BL± /BD. /BC /BF. /BL± /BC. /BL± /BD. /BC/BF. /BL± /BC. /BL± /BD. /BC /BF. /BL± /BC. /BL± /BD. /BC/BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BI /BB/A0/BD/BK/BD /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BI /BB/A0/BD/BK/BD /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BI /BB/A0/BD/BK/BD /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /BC/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BI /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BH± /BD. /BD± /BD. /BE /BD/BC. /BH± /BD. /BD± /BD. /BE/BD/BC. /BH± /BD. /BD± /BD. /BE /BD/BC. /BH± /BD. /BD± /BD. /BE /BL/BD/BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7/BL/BD/CF/CW/CT/D2 /BT /CD/BU/BX/CA/CC /BC/BJ /CC /D6/CT/D4/D0/CP/CR/CT /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 π /BC/D1/D3 /CS/CT /DB/CX/D8/CW /CP/BC /B4/BL/BK/BC/B5 π /BC/B8 /D8/CW/CT /AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CP/D2/CT/CV/D0/CX/CV/CX/CQ/D0/DD /CS/CX/AB/CT/D6/CT/D2/D8 /B4/BD/BD . /BC± /BD. /BH± /BD. /BE/B5/B1/BA /A0/parenleftbig φπ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BK/BD /A0/parenleftbig φπ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BK/BD /A0/parenleftbig φπ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BK/BD /A0/parenleftbig φπ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BE/BA/BH/BA /BD/BL. /BG± /BC. /BI± /BC. /BH /BT /CD/BU/BX/CA/CC /BC/BJ /CC /BU/BT/BU/CA /BW/CP/D0/CX/D8/DE /AC/D8 /C1 /C1/B8 /BD/BD/CZ /CT/DA/D8/D7 /BD/BG. /BL± /BD. /BI /BL/BE/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BI/BE/BJ ± /BF/BC /CT/DA/D8/D7/BL/BE/CC/CW/CT /CT/D6/D6/D3 /D6 /D3/D2 /D8/CW/CX/D7 /BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /D6/CT/D7/D9/D0/D8 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /A0/parenleftbig/C3 /B7/C3−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BK /BB/A0/BD/BK/BD /A0/parenleftbig/C3 /B7/C3−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BK /BB/A0/BD/BK/BD /A0/parenleftbig/C3 /B7/C3−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BK /BB/A0/BD/BK/BD /A0/parenleftbig/C3 /B7/C3−π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/A0/BD/BK/BK /BB/A0/BD/BK/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BI/BC± /BC. /BC/BF/BJ /BL/BF/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BI/BE/BJ ± /BF/BC /CT/DA/D8/D7/BL/BF/CC/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA/BV /BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BT /CP/D0/D7/D3 /AC/D8/D7 /D8/CW/CT /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /D6/CT/D4/D0/CP/CR/CX/D2/CV /D8/CW/CX/D7 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/BT /CE/BX/CA/BT /BZ/BX /BF. /BC/BC± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BH± /BC. /BD/BD± /BC. /BC/BK /BE/BI/BI/BL± /BD/BC/BD /BL/BG/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB γ /BU/CT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/BF. /BD/BF± /BC. /BF/BJ± /BC. /BF/BI /BD/BF/BI± /BD/BH /BT/C1/CC /BT/C4/BT /BL/BK /BW /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BF. /BH± /BC. /BG± /BC. /BE /BE/BG/BG± /BE/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BV /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BG± /BD. /BK± /BC. /BH /BD/BL± /BK /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BY /BU/BX/CB /CT /B7/CT−≈ψ /B4/BF/BJ/BJ/BC/B5/BG. /BD± /BC. /BJ± /BC. /BH /BD/BD/BG± /BE/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C1 /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BF. /BD/BG± /BD. /BC /BK/BL± /BE/BL /BT/C5/C5/BT/CA /BL/BD /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BH/BZ /CT /CE/BE. /BK /B7/BC. /BK − /BC. /BJ /BT/C6/C2/C7/CB /BL/BD /BX/BI/BL/BD γ /BU/CT /BK/BC/DF /BE/BG/BC /BZ/CT/CE/BL/BG/C4/C1/C6/C3 /BC/BH /BZ /D9/D7/CT/D7 /CP /D7/D1/CP/D0/D0/CT/D6/B8 /CR/D0/CT/CP/D2/CT/D6 /D7/D9/CQ/D7/CT/D8 /D3/CU/BD/BE/BJ/BL ± /BG/BK /CT/DA/CT/D2/D8/D7 /CU/D3 /D6 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/D8/CW/CP/D8 /CV/CX/DA/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/D7/BA/A0/parenleftbig φπ /B7π−/BF/B9/CQ /D3 /CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BL/BC /A0/parenleftbig φπ /B7π−/BF/B9/CQ /D3 /CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BL/BC /A0/parenleftbig φπ /B7π−/BF /B9 /CQ/D3/CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BL/BC /A0/parenleftbig φπ /B7π−/BF /B9 /CQ/D3/CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /BC. /BC/BD± /BC. /BC/BD/BC. /BC/BD± /BC. /BC/BD /BC. /BC/BD± /BC. /BC/BD/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig φρ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BL/BC /A0/parenleftbig φρ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BL/BC /A0/parenleftbig φρ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BL/BC /A0/parenleftbig φρ /BC/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BC/BE± /BC. /BC/BD /BC. /BE/BL± /BC. /BC/BE± /BC. /BC/BD/BC. /BE/BL± /BC. /BC/BE± /BC. /BC/BD /BC. /BE/BL± /BC. /BC/BE± /BC. /BC/BD/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig/C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BC /A0/parenleftbig/C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BC /A0/parenleftbig/C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BC /A0/parenleftbig/C3 /B7/C3−ρ /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BE± /BC. /BC/BE /BC. /BC/BE± /BC. /BC/BE± /BC. /BC/BE/BC. /BC/BE± /BC. /BC/BE± /BC. /BC/BE /BC. /BC/BE± /BC. /BC/BE± /BC. /BC/BE/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BG /BB/A0/BD/BL/BC /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BG /BB/A0/BD/BL/BC /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BG /BB/A0/BD/BL/BC /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7π−/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BG /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH± /BC. /BC/BF± /BC. /BC/BE /BC. /BD/BH± /BC. /BC/BF± /BC. /BC/BE/BC. /BD/BH± /BC. /BC/BF± /BC. /BC/BE /BC. /BD/BH± /BC. /BC/BF± /BC. /BC/BE/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS/DD /B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BH /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS/DD /B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BH /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS/DD /B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BH /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∓π±/BF /B9 /CQ/D3/CS/DD /B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BH /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BD /BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BD/BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BD /BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BD/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BI /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BI /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BI /BB/A0/BD/BL/BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3±π∓/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BI /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BE± /BC. /BC/BD /BC. /BC/BF± /BC. /BC/BE± /BC. /BC/BD/BC. /BC/BF± /BC. /BC/BE± /BC. /BC/BD /BC. /BC/BF± /BC. /BC/BE± /BC. /BC/BD/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BJ /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BJ /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BJ /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BE/BJ/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BJ /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BF± /BC. /BC/BI± /BC. /BC/BG /BC. /BF/BF± /BC. /BC/BI± /BC. /BC/BG/BC. /BF/BF± /BC. /BC/BI± /BC. /BC/BG /BC. /BF/BF± /BC. /BC/BI± /BC. /BC/BG /BL/BH/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA/BL/BH/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BH /BZ /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /C3/BD /B4/BD/BE/BJ/BC/B5±→ρ /BC/C3±/B8→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ±/B8 /CP/D2/CS/C3∗/B4/BK/BL/BE/B5 /BCπ±/BA/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BC /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/B8 /C3/BD /B4/BD/BG/BC/BC/B5±→ /C3±π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BC/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BF± /BC. /BC/BG /BC. /BE/BE± /BC. /BC/BF± /BC. /BC/BG/BC. /BE/BE± /BC. /BC/BF± /BC. /BC/BG /BC. /BE/BE± /BC. /BC/BF± /BC. /BC/BG/C4/C1/C6/C3 /BC/BH /BZ /BY /C7/BV/CB /BD/BE/BJ/BL± /BG/BK /C3 /B7/C3−π /B7π−/CT/DA/D8/D7/BA /BK/BC/BG /BK/BC/BG/BK/BC/BG /BK/BC/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ 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/BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0/A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0 /A0/parenleftbig ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG/BL/BC /BT/CB/C6/BX/CA /BL/BK /BV/C4/BX/BE/A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0/A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG/BL/BC /BT/CB/C6/BX/CA /BL/BK 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/BC/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH/BL/BC /BL/BJ/BT/C1/CC /BT/C4/BT /BL/BI /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BL/BJ/BT/C1/CC /BT/C4/BT /BL/BI /BV /D9/D7/CT/D7 /BW∗ /B7→ /BW /BCπ /B7/B4/CP/D2/CS /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/B5 /CS/CT/CR/CP /DD/D7 /D8/D3 /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/D1/CP/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW /BC→ /C3−/lscript /B7ν/lscript /B4/CP/D2/CS /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/B5 /CS/CT/CR/CP /DD/D7 /D8/D3 /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/D1/CP/D8 /CS/CT/CR/CP /DD /BA/A0/parenleftbig/C3 /B7/D3 /D6 /C3∗/B4/BK/BL/BE/B5 /B7/CT− ν/CT /DA/CX/CP /BW /BC/parenrightbig/BB/bracketleftbig/A0/parenleftbig/C3−/CT /B7ν/CT/parenrightbig/B7/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CT 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/DB/CX/D8/CW/D3/D9/D8 /D8/CW/CT /CR/D3/D1/D4/D0/CX/CR/CP/D8/CX/D3/D2/D7 /D3/CU/D4 /D3/D7/D7/CX/CQ/D0/CT /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/CS/CT/CR/CP /DD/D7 /D8/CW/CP/D8 /D3 /CR/CR/D9/D6 /DB/CW/CT/D2 /D9/D7/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7/BA /CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D9/D7/CT /BW∗ /B7→ /BW /BCπ /B7/B4/CP/D2/CS /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/B5 /CS/CT/CR/CP /DD/D7 /D8/D3 /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/D1 /CP/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU/D8/CW/CT /CT /D8/D3 /CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/D1 /CP/D8 /CS/CT/CR/CP /DD /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CS/D3 /D2/D3/D8 /CP/D0/D0/D3 /DB /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BY /D3 /D6/D8 /CW /CT/D0/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/D1/BD− /D1/BE/vextendsingle/vextendsingle/CP/D2/CS /B4/A0/BD− /A0/BE /B5/BB/A0 /D8/CW/CP/D8 /CR/D3/D1/CT /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /D1/CX/DC/CX/D2/CV /D0/CX/D1/CX/D8/B8 /D7/CT/CT /D2/CT/CP /D6/D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU/D8/CW/CT/D7/CT /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD/BL/BC /BU/C1/CC/BX/C6/BV /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BD/BF< /CA< /B7/BC. /BC/BC/BD/BE /BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BU /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BH/BK /BZ/CT/CE < /BC. /BC/BC/BJ/BK /BL/BC /BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BH /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE < /BC. /BC/BC/BG/BE /BL/BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C9 /BU/BT/BU/CA /CB/CT/CT /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BU/A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BF /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BF /BB/A0/BF/BE/CC/CW/CX/D7 /CX/D7 /CA /B8 /D8/CW/CT /D8/CX/D1/CT/B9/CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /DB/D6/D3/D2/CV/B9/D7/CX/CV/D2 /D6/CP/D8/CT /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /D6/CX/CV/CW/D8/B9/D7/CX/CV/D2 /D6/CP/D8/CT/BA /CB/CT/CT/D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CV/B8Ꜽ /D2/CT/CP /D6 /D8/CW/CT /D7/D8/CP /D6/D8 /D3/CU/D8/CW/CT /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CW/CT/D6/CT /D9/D7/CT /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU/D8/CW/CT /D4/CX/D3/D2 /CX/D2 /BW∗/B4/BE/BC/BD/BC/B5±→ /B4 /BW /BC/D3 /D6 /BW /BC/B5π±/CS/CT/CR/CP /DD /D8/D3 /D8/CT/D0/D0 /DB/CW/CT/D8/CW/CT/D6 /CP /BW /BC/D3 /D6 /CP /BW /BC/DB /CP/D7 /CQ/D3 /D6/D2/BA /CC/CW/CT /BW /BC→ /C3 /B7π−/CS/CT/CR/CP /DD /CR/CP/D2/D3 /CR/CR/D9/D6 /CS/CX/D6/CT/CR/D8/D0/DD /CQ /DD /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /B4/BW/BV/CB/B5 /CS/CT/CR/CP /DD /B8/D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8/D0/DD /CQ /DD /BW /BC→ /BW /BC/D1/CX/DC/CX/D2/CV /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW /BC→ /C3 /B7π−/CS/CT/CR/CP /DD /BA /CB/D3/D1/CT /D3/CU/D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CR/CP/D2 /D9/D7/CT /D8/CW/CT /CS/CT/CR/CP /DD/B9/D8/CX/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /D8/D3 /CS/CX/D7/CT/D2/D8/CP/D2/CV/D0/CT /D8/CW/CT /D8 /DB /D3 /D1/CT/CR/CW/CP/D2/CX/D7/D1/D7/BA /C0/CT/D6/CT/B8 /DB /CT /D0/CX/D7/D8 /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B8 /DB/CW/CX/CR/CW /CX/CU/D8/CW/CT/D6/CT /CX/D7 /D2/D3 /D1/CX/DC/CX/D2/CV /CX/D7 /D8/CW/CT /BW/BV/CB /D6/CP/D8/CX/D3/BA /CB/CT/CT /D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/CU/D3 /D6 /DA/CP/D0/D9/CT/D7 /D3/CU/D8/CW/CT /BW/BV/CB /D6/CP/D8/CX/D3 /CAD /B8 /CP/D2/CS /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D1/CX/DC/CX/D2/CV/D6/CP/D8/CX/D3 /CAM /BA /CB/CT/CT /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU/D8/CW/CX/D7 /BW /BC/C4/CX/D7/D8/CX/D2/CV/CU/D3 /D6 /DA/CP/D0/D9/CT/D7 /D3/CU /BTD /B8 /CP/D2/CS /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CVꜼ /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /DC/B3 /CP/D2/CS /DD/B3/BA/CB/D3/D1/CT /CT/CP /D6/D0/DD /D0/CX/D1/CX/D8/D7 /CW/CP/DA/CT /CQ/CT /CT /D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CX/D7 /C4/CX/D7/D8/CX/D2/CV/BN /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BK /CT/CS/CX/D8/CX/D3/D2 /B4/CC/CW/CT/BX/D9/D6/D3/D4 /CT/CP/D2 /C8/CW/DD/D7/CX/CR/CP/D0 /C2/D3/D9/D6/D2/CP/D0 /BV/BF /BV/BF/BV/BF /BV/BF/BD /B4/BD/BL/BL/BK/B5/B5 /CP/D2/CS /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2 /B4/C2/D3/D9/D6/D2/CP/D0 /D3/CU/C8/CW/DD/D7/CX/CR/D7/B8 /BZ/BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/B5/BA /CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK/BC± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK/BC± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BK/BC± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK/BC± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BF/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BG. /BD/BH± /BC. /BD/BC /BD/BE. /BJ± /BC. /BF/CZ /BL/BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /BV/BW/BY /D4 /D4 /B8√ s /BP/BD /BA /BL /BI /CC /CT/CE /BF. /BH/BF± /BC. /BC/BK± /BC. /BC/BG /BG/BC/BF/BC± /BL/BC /BL/BL/BT /CD/BU/BX/CA/CC /BC/BJ /CF /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE/BF. /BJ/BJ± /BC. /BC/BK± /BC. /BC/BH /BG/BC/BE/BG± /BK/BK /BL/BK/CI/C0/BT/C6/BZ /BC/BI /BU/BX/C4/C4 /CT /B7/CT−/BG. /BE/BL /B7/BC. /BI/BF − /BC. /BI/BD± /BC. /BE/BJ /BE/BF/BG /BD/BC/BC/C4/C1/C6/C3 /BC/BH /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/BF. /BF/BE /B7/BC. /BI/BF − /BC. /BI/BH± /BC. /BG/BC /BG/BH /BL/BK/BZ/C7/BW /BT/C6/BZ /BC/BC /BV/C4/BX/BE /CT /B7/CT−/BI. /BK /B7/BF. /BG − /BF. /BF± /BC. /BJ /BF/BG /BL/BL/BT/C1/CC /BT/C4/BT /BL/BK /BX/BJ/BL/BD π−/D2/D9/CR/D0/BA/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BC/BH± /BC. /BE/BD± /BC. /BD/BD /BE. /BC± /BC. /BD/CZ /BD/BC/BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CG /BV/BW/BY /CB/CT/CT /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX/BF. /BK/BD± /BC. /BD/BJ /B7/BC. /BC/BK − /BC. /BD/BI /BK/BG/BH± /BG/BC /BL/BL/C4/C1 /BC/BH /BT /BU/BX/C4/C4 /CB/CT/CT /CI/C0/BT/C6/BZ /BC/BI/BF. /BH/BJ± /BC. /BE/BE± /BC. /BE/BJ /BD/BC/BE/BT /CD/BU/BX/CA/CC /BC/BF /CI /BU/BT/BU/CA /CB/CT/CT /BT /CD/BU/BX/CA/CC /BC/BJ /CF/BG. /BC/BG± /BC. /BK/BH± /BC. /BE/BH /BD/BG/BL /BD/BC/BF/C4/C1/C6/C3 /BC/BD /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/BL/BK/BZ/C7/BW /BT/C6/BZ /BC/BC/B8 /CI/C0/BT/C6/BZ /BC/BI/B8 /CP/D2/CS /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /CP/D0/D0/D3 /DB /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/BL/BL/BT/C1/CC /BT/C4/BT /BL/BK/B8 /C4/C1 /BC/BH /BT /B8/CP /D2 /CS /BT /CD/BU/BX/CA/CC /BC/BJ /CF /CP/D7/D7/D9/D1/CT /D2/D3 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA/BD/BC/BC/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BH /C0 /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /D1/CX/DC/CX/D2/CV /CQ/D9/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /C1/CU/D2/CT/CX/D8/CW/CT/D6 /D1/CX/DC/CX/D2/CV /D2/D3 /D6/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/B8 /CA /BP/B4 /BG. /BE/BL± /BC. /BI/BF± /BC. /BE/BK/B5× /BD/BC− /BF/BA/BD/BC/BD/CC/CW/CX/D7 /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /CG /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /D1/CX/DC/CX/D2/CV/BA /BD/BC/BE/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BF /CI /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /C1/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /CP/D0/D0/D3 /DB /CT/CS/B8 /CA /BP/BC. /BC/BC/BF/BH/BL ± /BC. /BC/BC/BC/BE/BC ± /BC. /BC/BC/BC/BE/BJ/BA/BD/BC/BF/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BD /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /D1/CX/DC/CX/D2/CV /D3 /D6 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA WEIGHTED AVERAGE 3.80 ±0.18 (Error scaled by 3.3) AITALA 98 E791GODANG 00 CLE2LINK 05H FOCSZHANG 06 BELL 0.1AUBERT 07W BABR 8.8AALTONEN 08E CDF 12.6χ2 21.5 (Confidence Level < 0.0001) 3 3.5 4 4.5 5 5.5/A0/parenleftBig/C3 /B7π−/parenrightBig/BB/A0/parenleftBig/C3−π /B7/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW/BV/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BG /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW/BV/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BG /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW/BV/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BG /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW/BV/CB/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BG /BB/A0/BF/BE/CC/CW/CX/D7 /CX/D7 /CAD /B8 /D8/CW/CT /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /D6/CP/D8/CX/D3 /DB/CW/CT/D2 /D1/CX/DC/CX/D2/CV /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BJ± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF/BJ± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BF/BJ± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF/BJ± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BF. /BC/BG± /BC. /BH/BH /BD/BE. /BJ± /BC. /BF/CZ /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BX /BV/BW/BY /D4 /D4 /B8√ s /BP/BD/BA/BL/BI /CC /CT/CE /BF. /BC/BF± /BC. /BD/BI± /BC. /BD/BC /BG/BC/BF/BC± /BL/BC /BD/BC/BG/BT /CD/BU/BX/CA/CC /BC/BJ /CF /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE /BF. /BI/BG± /BC. /BD/BJ /BG/BC/BE/BG± /BK/BK /BD/BC/BH/CI/C0/BT/C6/BZ /BC/BI /BU/BX/C4/C4 /CT /B7/CT− /BH. /BD/BJ /B7 /BD. /BG/BJ − /BD. /BH/BK± /BC. /BJ/BI /BE/BF/BG /BD/BC/BI/C4/C1/C6/C3 /BC/BH /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7 /BG. /BK± /BD. /BE± /BC. /BG /BG/BH /BD/BC/BJ/BZ/C7/BW /BT/C6/BZ /BC/BC /BV/C4/BX/BE /CT /B7/CT− /BL. /BC /B7/BD /BE. /BC − /BD/BC. /BL± /BG. /BG /BF/BG /BD/BC/BK/BT/C1/CC /BT/C4/BT /BL/BK /BX/BJ/BL/BD π−/D2/D9/CR/D0/BA/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BK/BJ± /BC. /BF/BJ /BK/BG/BH± /BG/BC /C4/C1 /BC/BH /BT /BU/BX/C4/C4 /CB/CT/CT /CI/C0/BT/C6/BZ /BC/BI /BE/BA/BF< /CAD< /BH/BA/BE /BL/BH /BD/BC/BL/BT /CD/BU/BX/CA/CC /BC/BF /CI /BU/BT/BU/CA /CB/CT/CT /BT /CD/BU/BX/CA/CC /BC/BJ /CF/BD/BC/BG/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BJ /CF /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT /D7/CP/D1/CT /DB/CW/CT/D8/CW/CT/D6 /D3 /D6 /D2/D3/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/BA /BD/BC/BH/CC/CW/CX/D7 /CI/C0/BT/C6/BZ /BC/BI /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BD/BC/BI/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BH /C0 /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BT/D0/D0/D3 /DB/CX/D2/CV /D1/CX/DC/CX/D2/CV /CQ/D9/D8 /D2/D3/D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /CAD /BP/B4/BF. /BK/BD /B7/BD. /BI/BJ − /BD. /BI/BF± /BC. /BL/BE/B5× /BD/BC− /BF/BA /BD/BC/BJ/CC/CW/CX/D7 /BZ/C7/BW /BT/C6/BZ /BC/BC /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BD/BC/BK/CC/CW/CX/D7 /BT/C1/CC /BT/C4/BT /BL/BK /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /BD/BC/BL/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BF /CI /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /C1/CU/D3/D2/D0/DD /D1/CX/DC/CX/D2/CV /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/B8 /D8/CW/CT /BL/BH/B1 /CR/D3/D2/AC/B9/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CX/D2/D8/CT/D6/DA/CP/D0 /CX/D7 /B4/BE/BA/BG < /CAD< /BG/BA/BL/B5× /BD/BC− /BF/BA /BK/BC/BH /BK/BC/BH/BK/BC/BH /BK/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC WEIGHTED AVERAGE 3.37 ±0.21 (Error scaled by 1.8) AITALA 98 E791GODANG 00 CLE2LINK 05H FOCSZHANG 06 BELL 2.5AUBERT 07W BABR 3.3AALTONEN 08E CDF 0.4χ2 6.1 (Confidence Level = 0.046) 1234567/A0/parenleftBig/C3 /B7π−/DA/CX/CP /BW/BV/CB/parenrightBig/BB/A0/parenleftBig/C3−π /B7/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BH /BB/A0/BF/BE /A0/parenleftbig/C3 /B7π−/DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig/C3−π /B7/parenrightbig/A0/BE/BD/BH /BB/A0/BF/BE/CC/CW/CX/D7 /CX/D7 /CA/C5 /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BW /BC/B9 /BW /BC/C5/CX/DC/CX/D2/CVꜼ /D2/CT/CP /D6 /D8/CW/CT /D7/D8/CP /D6/D8 /D3/CU/D8/CW/CT /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CW/CT/D6/CT /B4/BD/B5 /D9/D7/CT /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU/D8/CW/CT /D4/CX/D3/D2 /CX/D2 /BW∗/B4/BE/BC/BD/BC/B5±→ /B4 /BW /BC/D3 /D6 /BW /BC/B5π±/CS/CT/CR/CP /DD /D8/D3 /D8/CT/D0/D0 /DB/CW/CT/D8/CW/CT/D6 /CP /BW /BC/D3 /D6/CP /BW /BC/DB /CP/D7 /CQ /D3 /D6/D2/BN /CP/D2/CS /B4/BE/B5 /D9/D7/CT /D8/CW/CT /CS/CT/CR/CP /DD/B9/D8/CX/D1/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D8/D3 /CS/CX/D7/CT/D2/D8/CP/D2/CV/D0/CT /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD /CP/D2/CS /D1/CX/DC/CX/D2/CV/BA /BY /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2/vextendsingle/vextendsingle/D1/BD−/D1/BE/vextendsingle/vextendsingle/CP/D2/CS /B4/A0/BD− /A0/BE /B5/BB/A0 /D8/CW/CP/D8 /CR/D3/D1/CT /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /D1/CX/DC/CX/D2/CV /D0/CX/D1/CX/D8/B8 /D7/CT/CT /D2/CT/CP /D6 /D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU/D8/CW/CT/D7/CT /BW /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BG/BC< /BC. /BC/BC/BC/BG/BC< /BC. /BC/BC/BC/BG/BC< /BC. /BC/BC/BC/BG/BC/BL/BH /BD/BD/BC/CI/C0/BT/C6/BZ /BC/BI /BU/BX/C4/C4 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BC/BG/BI /BL/BH /BD/BD/BD/C4/C1 /BC/BH /BT /BU/BX/C4/C4 /CB/CT/CT /CI/C0/BT/C6/BZ /BC/BI < /BC. /BC/BC/BI/BF /BL/BH /BD/BD/BE/C4/C1/C6/C3 /BC/BH /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7 < /BC. /BC/BC/BD/BF /BL/BH /BD/BD/BF/BT /CD/BU/BX/CA/CC /BC/BF /CI /BU/BT/BU/CA /CT /B7/CT−/B8 /BD/BC/BA/BI /BZ/CT/CE < /BC. /BC/BC/BC/BG/BD /BL/BH /BD/BD/BG/BZ/C7/BW /BT/C6/BZ /BC/BC /BV/C4/BX/BE /CT /B7/CT− < /BC. /BC/BC/BL/BE /BL/BH /BD/BD/BH/BU/BT/CA/BT /CC/BX /BL/BK /CF /BT/C4/BX/C8 /CT /B7/CT−/CP/D8 /CI /BC < /BC. /BC/BC/BH /BL/BC /BD± /BG /BD/BD/BI/BT/C6/C2/C7/CB /BK/BK /BV /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD/BD/BC/CC/CW/CX/D7 /CI/C0/BT/C6/BZ /BC/BI /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /CQ/D9/D8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CS/D3 /CT/D7 /D2/D3/D8 /CR/CW/CP/D2/CV/CT /CX/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/CX/D7 /D2/D3/D8 /CP/D0/D0/D3 /DB /CT/CS/BA/BD/BD/BD/CC/CW/CX/D7 /C4/C1 /BC/BH /BT /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 < /BC. /BC/BC/BC/BG/BE /B4/BL/BH/B1 /BV/C4/B5 /CX/CU /BV/C8/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /CP/D0/D0/D3 /DB /CT/CS/BA/BD/BD/BE/C4/C1/C6/C3 /BC/BH /C0 /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CT /D7/CP/D1/CT /D6/CT/D7/D9/D0/D8 /DB/CW/CT/D8/CW/CT/D6 /D3 /D6/D2 /D3 /D8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/BA/BD/BD/BF/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BF /CI /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT /CQ /CT/D8 /DB /CT/CT/D2/BW /BC→ /C3 /B7π−/CP/D2/CS /BW /BC→ /C3 /B7π−/CX/D7 /D7/D1/CP/D0/D0/B8 /CP/D2/CS /D0/CX/D1/CX/D8/D7 /D3/D2/D0/DD /BW /BC→ /BW /BC/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /DA/CX/CP/D3/AB/B9/D7/CW/CT/D0/D0 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /DA/CX/CP /D3/D2/B9/D7/CW/CT/D0/D0 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7 /CX/D7/BC. /BC/BC/BD/BI/BA/BD/BD/BG/CC/CW/CX/D7 /BZ/C7/BW /BT/C6/BZ /BC/BC /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT /CQ /CT/D8 /DB /CT/CT/D2/BW /BC→ /C3 /B7π−/CP/D2/CS /BW /BC→ /C3 /B7π−/CX/D7 /D7/D1/CP/D0/D0/B8 /CP/D2/CS /D0/CX/D1/CX/D8/D7 /D3/D2/D0/DD /BW /BC→ /BW /BC/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /DA/CX/CP/D3/AB/B9/D7/CW/CT/D0/D0 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /DA/CX/CP /D3/D2/B9/D7/CW/CT/D0/D0 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D7/D8/CP/D8/CT/D7 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/BL/BK /D9/D7/CT/D7 /CS/CT/CR/CP /DD/B9/D8/CX/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /D8/D3 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CS/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7/CU/D6/D3/D1 /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV/BA /CC/CW/CT /AC/D8 /CP/D0/D0/D3 /DB/D7 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D8 /DB /D3 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/B8 /CP/D2/CS /CP/D0/D7/D3/CP/D0/D0/D3 /DB/D7 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CX/D7 /D8/CT/D6/D1/BA /CC/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D7 /BC . /BC/BC/BF/BL /B7/BC. /BC/BC/BF/BI − /BC. /BC/BC/BF/BE± /BC. /BC/BC/BD/BI/BA/CF/CW/CT/D2 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CX/D7 /CS/CX/D7/CP/D0/D0/D3 /DB /CT/CS/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CQ /CT/CR/D3/D1/CT/D7 /BC . /BC/BC/BE/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BE/BA/BD/BE/BH/CC/CW/CX/D7 /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /D3/CU/BT/C6/C2/C7/CB /BK/BK /BV /D3/D2 /C3 /B7π−/CP/D2/CS /C3 /B7π−π /B7π−/B4/DA/CX/CP /BW /BC/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS/CX/D2 /D8/CW/CT /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CP/CQ /D3/DA/CT /B4/D7/CT/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7 /D8/CW/CT/D6/CT/B5/BA /C1/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA/A0/parenleftbig µ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE/BF /BB/A0/BI /A0/parenleftbig µ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE/BF /BB/A0/BI /A0/parenleftbig µ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE/BF /BB/A0/BI /A0/parenleftbig µ−/CP/D2/DD/D8/CW/CX/D2/CV /DA/CX/CP /BW /BC/parenrightbig/BB/A0/parenleftbig µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE/BF /BB/A0/BI/CC/CW/CX/D7 /CX/D7 /CP /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV /D0/CX/D1/CX/D8/BA /CB/CT/CT /D8/CW/CT /D7/D3/D1/CT/DB/CW/CP/D8 /CQ /CT/D8/D8/CT/D6 /D0/CX/D1/CX/D8/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BH/BI< /BC. /BC/BC/BH/BI< /BC. /BC/BC/BH/BI< /BC. /BC/BC/BH/BI/BL/BC /C4/C7/CD/C1/CB /BK/BI /CB/C8/BX/BV π−/CF /BE/BE/BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BE /BL/BC /BU/BX/C6/CE/BX/C6/CD/CC/C1 /BK/BH /BV/C6/CC/CA µ /BV/B8 /BE/BC/BC /BZ/CT/CE < /BC. /BC/BG/BG /BL/BC /BU/C7/BW/BX/C3 /BK/BE /CB/C8/BX/BV π−/B8 /D4 /BY /CT→ /BW /BC /BK/BC/BI /BK/BC/BI/BK/BC/BI /BK/BC/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 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/BC/BF/BF/BL/BC /BV/C7 /BT/C6 /BC/BF /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BI < /BD. /BE× /BD/BC− /BI< /BD. /BE× /BD/BC− /BI < /BD. /BE× /BD/BC− /BI/BL/BC /BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG 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/D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC× /BD/BC− /BI/BL/BC /BT/BU/CC /BC/BG /C0/BX/CA/BU /D4/BT /B8 /BL/BE/BC /BZ/CT/CE < /BE. /BH× /BD/BC− /BI/BL/BC /BT /BV/C7/CB/CC /BT /BC/BF /BY /BV/BW/BY /D4 /D4 /B8√ /D7 /BP /BD/BA/BL/BI /CC /CT/CE < /BD. /BH/BI× /BD/BC− /BH/BL/BC /C8/CA/C1/C8/CB/CC/BX/C1/C6 /BC/BC /BX/BJ/BK/BL /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE < /BH. /BE× /BD/BC− /BI/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BG. /BD× /BD/BC− /BI/BL/BC /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BJ /BU/BX/BT /CCπ−/BV /D9 /B8/CF /BF /BH /BC/BZ /CT /CE < /BG. /BE× /BD/BC− /BI/BL/BC /BT/C4/BX/CG /C7/C8/C7/CD/BA/BA/BA /BL/BI /BX/BJ/BJ/BD /D4 /CB/CX/B8 /BK/BC/BC /BZ/CT/CE < /BF. /BG× /BD/BC− /BH/BL/BC /BD /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 < /BJ. /BI× /BD/BC− /BI/BL/BC /BC /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BH /BU/BX/BT /CC /CB/CT/CT /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BJ < /BG. /BG× /BD/BC− /BH/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BF. /BD× /BD/BC− /BH/BL/BC /BD/BE/BI/C5/C1/CB/C0/CA/BT /BL/BG /BX/BJ/BK/BL − /BG. /BD± /BG. /BK/CT /DA /CT /D2 /D8 /D7 < /BJ. /BC× /BD/BC− /BH/BL/BC /BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BZ /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE < /BD. /BD× /BD/BC− /BH/BL/BC /C4/C7/CD/C1/CB /BK/BI /CB/C8/BX/BV π−/CF /BE/BE/BH /BZ/CT/CE < /BF. /BG× /BD/BC− /BG/BL/BC /BT /CD/BU/BX/CA/CC /BK/BH /BX/C5/BV /BW/CT/CT/D4 /CX/D2/CT/D0/CP/D7/D8/BA µ−/C6/BD/BE/BI/C0/CT/D6/CT /C5/C1/CB/C0/CA/BT /BL/BG /D9/D7/CT/D7 /CK/D8/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D4/D4 /D6/D3/CP/CR/CW /CP/CS/DA/D3 /CR/CP/D8/CT/CS /CQ /DD /D8/CW/CT /C8/BW/BZ/BAꜼ /BY /D3 /D6 /CP/D2 /CP/D0/D8/CT/D6/D2/CP/D8/CT/CP/D4/D4 /D6/D3/CP/CR/CW/B8 /CV/CX/DA/CX/D2/CV /CP /D0/CX/D1/CX/D8 /D3/CU/BL × /BD/BC− /BI/CP/D8 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/B8 /D7/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6/BA/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BH× /BD/BC− /BH < /BG. /BH× /BD/BC− /BH< /BG. /BH× /BD/BC− /BH < /BG. /BH× /BD/BC− /BH/BL/BC /BC /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG/BL/BC /BE /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BG× /BD/BC− /BG/BL/BC /BF /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig η /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG< /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG/BL/BC /BC /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig ηµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BF× /BD/BC− /BG< /BH. /BF× /BD/BC− /BG< /BH. /BF× /BD/BC− /BG< /BH. /BF× /BD/BC− /BG/BL/BC /BC /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig π /B7π−/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ/BF× /BD/BC− /BG < /BF. /BJ/BF× /BD/BC− /BG< /BF. /BJ/BF× /BD/BC− /BG < /BF. /BJ/BF× /BD/BC− /BG/BL/BC /BL /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig ρ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig ρ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/A0/parenleftbig ρ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig ρ /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG/BL/BC /BE /BD/BE/BJ/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE/BG× /BD/BC− /BG/BL/BC /BD /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE < /BG. /BH× /BD/BC− /BG/BL/BC /BE /C0/BT/BT/CB /BK/BK /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BE/BJ/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BD. /BK× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA /A0/parenleftbig π /B7π−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig π /B7π−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/A0/parenleftbig π /B7π−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig π /B7π−µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC× /BD/BC− /BH< /BF. /BC× /BD/BC− /BH< /BF. /BC× /BD/BC− /BH< /BF. /BC× /BD/BC− /BH/BL/BC /BE /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig ρ /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig ρ /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/A0/parenleftbig ρ /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig ρ /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE× /BD/BC− /BH < /BE. /BE× /BD/BC− /BH< /BE. /BE× /BD/BC− /BH < /BE. /BE× /BD/BC− /BH/BL/BC /BC /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BL× /BD/BC− /BG/BL/BC /BD /BD/BE/BK/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 < /BE. /BF× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE < /BK. /BD× /BD/BC− /BG/BL/BC /BH /C0/BT/BT/CB /BK/BK /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BE/BK/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BG. /BH× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig ω /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0 /A0/parenleftbig ω /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/A0/parenleftbig ω /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0 /A0/parenleftbig ω /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK× /BD/BC− /BG < /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG < /BD. /BK× /BD/BC− /BG/BL/BC /BD /BD/BE/BL/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BE/BL/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BE. /BJ× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig ωµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0 /A0/parenleftbig ωµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0/A0/parenleftbig ωµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0 /A0/parenleftbig ωµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BF× /BD/BC− /BG< /BK. /BF× /BD/BC− /BG< /BK. /BF× /BD/BC− /BG< /BK. /BF× /BD/BC− /BG/BL/BC /BC /BD/BF/BC/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BF/BC/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BI. /BH× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig/C3−/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0 /A0/parenleftbig/C3−/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0/A0/parenleftbig/C3−/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0 /A0/parenleftbig/C3−/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD/BH× /BD/BC− /BG < /BF. /BD/BH× /BD/BC− /BG< /BF. /BD/BH× /BD/BC− /BG < /BF. /BD/BH× /BD/BC− /BG/BL/BC /BL /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig φ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0 /A0/parenleftbig φ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0/A0/parenleftbig φ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0 /A0/parenleftbig φ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BH < /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH < /BH. /BE× /BD/BC− /BH/BL/BC /BE /BD/BF/BD/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BL× /BD/BC− /BH/BL/BC /BC /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BD/BF/BD/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BJ. /BI× /BD/BC− /BH/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig/C3−/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0 /A0/parenleftbig/C3−/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0/A0/parenleftbig/C3−/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0 /A0/parenleftbig/C3−/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BF× /BD/BC− /BH< /BF. /BF× /BD/BC− /BH< /BF. /BF× /BD/BC− /BH< /BF. /BF× /BD/BC− /BH/BL/BC /BC /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig φµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0 /A0/parenleftbig φµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0/A0/parenleftbig φµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0 /A0/parenleftbig φµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD× /BD/BC− /BH < /BF. /BD× /BD/BC− /BH< /BF. /BD× /BD/BC− /BH < /BF. /BD× /BD/BC− /BH/BL/BC /BC /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD× /BD/BC− /BG/BL/BC /BC /BD/BF/BE/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BF/BE/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BE. /BG× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig /C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0 /A0/parenleftbig /C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0/A0/parenleftbig /C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0 /A0/parenleftbig /C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0/C6/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT /CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT/AD/CP/DA/D3 /D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG< /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG/BL/BC /BC /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BF/BL/BC /BT/BW/C4/BX/CA /BK/BL /BV /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE/A0/parenleftbig /C3 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0 /A0/parenleftbig /C3 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0/A0/parenleftbig /C3 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0 /A0/parenleftbig /C3 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0/C6/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT /CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT/AD/CP/DA/D3 /D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI× /BD/BC− /BG< /BE. /BI× /BD/BC− /BG< /BE. /BI× /BD/BC− /BG< /BE. /BI× /BD/BC− /BG/BL/BC /BE /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BJ× /BD/BC− /BG/BL/BC /BD /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3−π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0 /A0/parenleftbig/C3−π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0/A0/parenleftbig/C3−π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0 /A0/parenleftbig/C3−π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BK/BH× /BD/BC− /BG < /BF. /BK/BH× /BD/BC− /BG< /BF. /BK/BH× /BD/BC− /BG < /BF. /BK/BH× /BD/BC− /BG/BL/BC /BI /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE /BK/BC/BJ /BK/BC/BJ/BK/BC/BJ /BK/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0/C6/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT /CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT/AD/CP/DA/D3 /D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BJ× /BD/BC− /BH< /BG. /BJ× /BD/BC− /BH< /BG. /BJ× /BD/BC− /BH< /BG. /BJ× /BD/BC− /BH/BL/BC /BE /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BG× /BD/BC− /BG/BL/BC /BD /BD/BF/BF/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BF/BF/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BE. /BC× /BD/BC− /BG/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig/C3−π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0 /A0/parenleftbig/C3−π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0/A0/parenleftbig/C3−π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0 /A0/parenleftbig/C3−π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BH/BL× /BD/BC− /BG < /BF. /BH/BL× /BD/BC− /BG< /BF. /BH/BL× /BD/BC− /BG < /BF. /BH/BL× /BD/BC− /BG/BL/BC /BD/BE /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0/C6/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT /CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT/AD/CP/DA/D3 /D6/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH< /BE. /BG× /BD/BC− /BH/BL/BC /BF /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD/BK× /BD/BC− /BF/BL/BC /BD /BD/BF/BG/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BF/BG/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BD. /BC× /BD/BC− /BF/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig π /B7π−π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0 /A0/parenleftbig π /B7π−π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0/A0/parenleftbig π /B7π−π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0 /A0/parenleftbig π /B7π−π /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0/BT/D8 /CT /D7 /D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BD× /BD/BC− /BG < /BK. /BD× /BD/BC− /BG< /BK. /BD× /BD/BC− /BG < /BK. /BD× /BD/BC− /BG/BL/BC /BD /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig µ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0 /A0/parenleftbig µ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0/A0/parenleftbig µ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0 /A0/parenleftbig µ±/CT∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BD× /BD/BC− /BJ< /BK. /BD× /BD/BC− /BJ< /BK. /BD× /BD/BC− /BJ< /BK. /BD× /BD/BC− /BJ/BL/BC /BC /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CH /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ/BE× /BD/BC− /BH/BL/BC /C8/CA/C1/C8/CB/CC/BX/C1/C6 /BC/BC /BX/BJ/BK/BL /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE < /BK. /BD× /BD/BC− /BI/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BD. /BL× /BD/BC− /BH/BL/BC /BE /BD/BF/BH/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 < /BD. /BC× /BD/BC− /BG/BL/BC /BG /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BZ /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE < /BE. /BJ× /BD/BC− /BG/BL/BC /BL /C0/BT/BT/CB /BK/BK /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE < /BD. /BE× /BD/BC− /BG/BL/BC /BU/BX/BV/C3/BX/CA /BK/BJ /BV /C5/CA/C3/BF /CT /B7/CT−/BF. /BJ/BJ /BZ/CT/CE < /BL× /BD/BC− /BG/BL/BC /C8 /BT/C4/C3/BT /BK/BJ /CB/C1/C4/C1 /BE/BC/BC /BZ/CT/CE π /D4 < /BE/BD× /BD/BC− /BG/BL/BC /BC /BD/BF/BI/CA/C1/C4/BX/CB /BK/BJ /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1 /D8/D3 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI/BA/BD/BF/BI/CA/C1/C4/BX/CB /BK/BJ /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW→ /C3π /B5/BP /BF. /BC/B1 /CP/D2/CS /CW/CP/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/DD /BA/A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0 /A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0/A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0 /A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/D8 /CW /CT /D7 /D9 /D1 /D3 /CU/D8 /CW /CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BI× /BD/BC− /BH< /BK. /BI× /BD/BC− /BH< /BK. /BI× /BD/BC− /BH< /BK. /BI× /BD/BC− /BH/BL/BC /BE /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig η /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig η /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0/A0/parenleftbig η /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig η /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/D8 /CW /CT /D7 /D9 /D1 /D3 /CU/D8 /CW /CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG/BL/BC /BC /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A0/parenleftbig π /B7π−/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0 /A0/parenleftbig π /B7π−/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0/A0/parenleftbig π /B7π−/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0 /A0/parenleftbig π /B7π−/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0/BT/D8 /CT /D7 /D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH/BL/BC /BD /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig ρ /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0 /A0/parenleftbig ρ /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0/A0/parenleftbig ρ /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0 /A0/parenleftbig ρ /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/D8 /CW /CT /D7 /D9 /D1 /D3 /CU/D8 /CW /CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BL× /BD/BC− /BH < /BG. /BL× /BD/BC− /BH< /BG. /BL× /BD/BC− /BH < /BG. /BL× /BD/BC− /BH/BL/BC /BC /BD/BF/BJ/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BI× /BD/BC− /BH/BL/BC /BD /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BD/BF/BJ/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BH. /BC× /BD/BC− /BH/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig ω /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0 /A0/parenleftbig ω /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0/A0/parenleftbig ω /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0 /A0/parenleftbig ω /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/D8 /CW /CT /D7 /D9 /D1 /D3 /CU/D8 /CW /CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BG < /BD. /BE× /BD/BC− /BG< /BD. /BE× /BD/BC− /BG < /BD. /BE× /BD/BC− /BG/BL/BC /BC /BD/BF/BK/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BF/BK/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8 /CX/D7/D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA /A0/parenleftbig/C3−/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0 /A0/parenleftbig/C3−/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0/A0/parenleftbig/C3−/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0 /A0/parenleftbig/C3−/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG< /BD. /BK× /BD/BC− /BG/BL/BC /BH /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig φ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig φ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/A0/parenleftbig φ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig φ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /D8 /DB /D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BH < /BF. /BG× /BD/BC− /BH< /BF. /BG× /BD/BC− /BH < /BF. /BG× /BD/BC− /BH/BL/BC /BC /BD/BF/BL/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BJ× /BD/BC− /BH/BL/BC /BC /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BD/BF/BL/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7/D8/D3< /BF. /BF× /BD/BC− /BH/D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig /C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0 /A0/parenleftbig /C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0/A0/parenleftbig /C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0 /A0/parenleftbig /C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2 /CU /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 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/D3/CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BF× /BD/BC− /BH < /BK. /BF× /BD/BC− /BH< /BK. /BF× /BD/BC− /BH < /BK. /BF× /BD/BC− /BH/BL/BC /BL /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC× /BD/BC− /BG/BL/BC /BC /BD/BG/BC/BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BG/BC/CC/CW/CX/D7 /BY/CA/BX/CH/BU/BX/CA/BZ/BX/CA /BL/BI /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BA /CC/CW/CT /D7/CP/D1/CT /D0/CX/D1/CX/D8 /CX/D7/D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CP /D4/CW/D3/D8/D3/D2 /D4 /D3/D0/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig π−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig π−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/A0/parenleftbig π−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig π−π−/CT /B7/CT /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/BT /D8/CT/D7/D8 /D3/CU/D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU/D8/CW/CT /D8 /DB /D3 /CR/CW/CP /D6/CV/CT/D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD/BE× /BD/BC− /BG< /BD. /BD/BE× /BD/BC− /BG< /BD. /BD/BE× /BD/BC− /BG< /BD. /BD/BE× /BD/BC− /BG/BL/BC /BD /BT/C1/CC /BT/C4/BT /BC/BD /BV /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC 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/BV/C7/C5/C5/BX/C6/CC /BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BG± /BC. /BH/BE± /BC. /BE/BE /BI/BF/BA/BJ/CZ /BD/BG/BF/BT /CD/BU/BX/CA/CC /BC/BK /C5 /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE/B7/BD. /BC± /BD. /BF± /BC. /BI /BD/BG/BG/BT /BV/C7/CB/CC /BT /BC/BH /BV /BV/BW/BY /D4 /D4 /B8√ s /BP/BD/BA/BL/BI /CC /CT/CE/B7/BD. /BL± /BF. /BE± /BC. /BK /BD/BD/BF/BI /BD/BG/BG/BV/CB/C7/CA/C6/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/B7/BG. /BK± /BF. /BL± /BE. /BH /BD/BD/BJ/BJ /BD/BG/BG/C4/C1/C6/C3 /BC/BC /BU /BY /C7/BV/CB − /BG. /BL± /BJ. /BK± /BF. /BC /BF/BG/BF /BD/BG/BG/BT/C1/CC /BT/C4/BT /BL/BK /BV /BX/BJ/BL/BD − /BC. /BD/BK/BI< /BT/BV/C8</B7/BC. /BC/BK/BK /B4/BL/BC/B1 /BV/C4/B5/BD/BG/BF/BT /CD/BU/BX/CA/CC /BC/BK /C5 /D9/D7/CT/D7 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /D2/D9/D1/CQ /CT/D6/D7 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/BC/BC/BD± /BC. /BC/BG/BK/BK/BD/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI /BZ/CT/CE/BT/BV/C8 /B4π /B7π−π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→π /B7π−π /BC/BT/BV/C8 /B4π /B7π−π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→π /B7π−π /BC/BT/BV/C8 /B4π /B7π−π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→π /B7π−π /BC/BT/BV/C8 /B4π /B7π−π /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→π /B7π−π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BG/BF± /BC. /BC/BD/BF/BC /BD/BE/BF/CZ± /BG/BL/BC /BT/CA/C1/C6/CB/CC/BX/C1/C6 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BC/BD /B7/BC. /BC/BL − /BC. /BC/BJ± /BC. /BC/BH /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BT/BV/C8 /B4 /C3 /BC/CBφ /B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBφ /BT/BV/C8 /B4 /C3 /BC/CBφ /B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBφ/BT/BV/C8 /B4 /C3 /BC/CBφ /B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBφ /BT/BV/C8 /B4 /C3 /BC/CBφ /B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBφ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BK± /BC. /BC/BL/BG − /BC. /BC/BE/BK± /BC. /BC/BL/BG − /BC. /BC/BE/BK± /BC. /BC/BL/BG − /BC. /BC/BE/BK± /BC. /BC/BL/BG/BU/BT/CA/CC/BX/C4 /CC /BL/BH /BV/C4/BX/BE − /BC. /BD/BK/BE< /BT/BV/C8< /B7/BC. /BD/BE/BI /B4/BL/BC/B1/BV/C4/B5/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /BC/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /BC/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /BC/BT/BV/C8 /B4 /C3 /BC/CBπ /BC/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BD± /BC. /BC/BD/BF /B7/BC. /BC/BC/BD± /BC. /BC/BD/BF/B7/BC. /BC/BC/BD± /BC. /BC/BD/BF /B7/BC. /BC/BC/BD± /BC. /BC/BD/BF/BL/BC/BL/BL /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BK± /BC. /BC/BF/BC /BU/BT/CA/CC/BX/C4 /CC /BL/BH /BV/C4/BX/BE /CB/CT/CT /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BD/BT/BV/C8 /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8 /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8 /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8 /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BL − /BC. /BC/BC/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BL − /BC. /BC/BC/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BL − /BC. /BC/BC/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BL/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3±π∓/B5/CX /D2 /BW /BC→ /C3 /B7π−/B8 /BW /BC→ /C3−π /B7/BT/BV/C8 /B4 /C3±π∓/B5/CX /D2 /BW /BC→ /C3 /B7π−/B8 /BW /BC→ /C3−π /B7/BT/BV/C8 /B4 /C3±π∓/B5/CX /D2 /BW /BC→ /C3 /B7π−/B8 /BW /BC→ /C3−π /B7/BT/BV/C8 /B4 /C3±π∓/B5/CX /D2 /BW /BC→ /C3 /B7π−/B8 /BW /BC→ /C3−π /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BD± /BC. /BC/BH/BE± /BC. /BC/BD/BH /BG/BC/BF/BC± /BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /CF /BU/BT/BU/CA /CT /B7/CT−≈ /BD/BC/BA/BI /BZ/CT/CE/B7/BC. /BC/BE/BF± /BC. /BC/BG/BJ /BG/BC/BE/BG± /BK/BK /BD/BG/BH/CI/C0/BT/C6/BZ /BC/BI /BU/BX/C4/C4 /CT /B7/CT−/B7/BC. /BD/BK± /BC. /BD/BG± /BC. /BC/BG /BD/BG/BI/C4/C1/C6/C3 /BC/BH /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B7/BC. /BC/BL/BH± /BC. /BC/BI/BD± /BC. /BC/BK/BF /BD/BG/BJ/BT /CD/BU/BX/CA/CC /BC/BF /CI /BU/BT/BU/CA /CT /B7/CT−/B8 /BD/BC/BA/BI /BZ/CT/CE/B7/BC. /BC/BE /B7/BC. /BD/BL − /BC. /BE/BC± /BC. /BC/BD /BG/BH /BD/BG/BK/BZ/C7/BW /BT/C6/BZ /BC/BC /BV/C4/BX/BE − /BC. /BG/BF< /BT/BV/C8< /B7/BC. /BF/BG/B4/BL/BH/B1/BV/C4/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK/BC± /BC. /BC/BJ/BJ /BK/BG/BH± /BG/BC /BD/BG/BL/C4/C1 /BC/BH /BT /BU/BX/C4/C4 /CB/CT/CT /CI/C0/BT/C6/BZ /BC/BI/BD/BG/BH/CC/CW/CX/D7 /CI/C0/BT/C6/BZ /BC/BI /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /D1/CX/DC/CX/D2/CV/BA/BD/BG/BI/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BH /C0 /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /D1/CX/DC/CX/D2/CV/BA /C1/CU/D1/CX/DC/CX/D2/CV /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/B8 /CX/D8 /CQ /CT/CR/D3/D1/CT/D7 /BC . /BD/BF /B7/BC. /BF/BF − /BC. /BE/BH±/BC. /BD/BC/BA/BD/BG/BJ/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BF /CI /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /D1/CX/DC/CX/D2/CV/BA /C1/CU/D1/CX/DC/CX/D2/CV /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/B8 /D8/CW/CT /BL/BH/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT/B9/D0/CT/DA/CT/D0 /CX/D2/D8/CT/D6/DA/CP/D0 /CX/D7 /B4 − /BE/BA/BK< /BTD< /BG/BA/BL/B5× /BD/BC− /BF/BA/BD/BG/BK/CC/CW/CX/D7 /BZ/C7/BW /BT/C6/BZ /BC/BC /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /BW /BC/B9 /BW /BC/D1/CX/DC/CX/D2/CV/BN /CX/D8 /CQ /CT/CR/D3/D1/CT/D7 − /BC. /BC/BD /B7/BC. /BD/BI − /BC. /BD/BJ± /BC. /BC/BD/DB/CW/CT/D2 /D1/CX/DC/CX/D2/CV /CX/D7 /CP/D0/D0/D3 /DB /CT/CS/BA/BD/BG/BL/CC/CW/CX/D7 /C4/C1 /BC/BH /BT /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /D1/CX/DC/CX/D2/CV/BA /BT/BV/C8 /B4 /C3∓π±π /BC/B5/CX /D2 /BW /BC→ /C3−π /B7π /BC/B8 /BW /BC→ /C3 /B7π−π /BC/BT/BV/C8 /B4 /C3∓π±π /BC/B5/CX /D2 /BW /BC→ /C3−π /B7π /BC/B8 /BW /BC→ /C3 /B7π−π /BC/BT/BV/C8 /B4 /C3∓π±π /BC/B5/CX /D2 /BW /BC→ /C3−π /B7π /BC/B8 /BW /BC→ /C3 /B7π−π /BC/BT/BV/C8 /B4 /C3∓π±π /BC/B5/CX /D2 /BW /BC→ /C3−π /B7π /BC/B8 /BW /BC→ /C3 /B7π−π /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BE± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BE± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B7/BC. /BC/BC/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BK /BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5 − /BC. /BC/BF/BD± /BC. /BC/BK/BI /BD/BH/BC/C3 /C7/C8/C8 /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BI/BZ /CT /CE/BD/BH/BC/C3 /C7/C8/C8 /BC/BD /AC/D8/D7 /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7 /CP/D2/CS /D8/CW/CT/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CT /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS/CS/CX/AB/CT/D6/CT/D2/CR/CT /D3/CU/D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /CS/CT/D2/D7/CX/D8/CX/CT/D7 /CS/CX/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /D7/D9/D1/BA/BT/BV/C8 /B4 /C3±π∓π /BC/B5/CX /D2 /BW /BC→ /C3 /B7π−π /BC/B8 /BW /BC→ /C3−π /B7π /BC/BT/BV/C8 /B4 /C3±π∓π /BC/B5/CX /D2 /BW /BC→ /C3 /B7π−π /BC/B8 /BW /BC→ /C3−π /B7π /BC/BT/BV/C8 /B4 /C3±π∓π /BC/B5/CX /D2 /BW /BC→ /C3 /B7π−π /BC/B8 /BW /BC→ /C3−π /B7π /BC/BT/BV/C8 /B4 /C3±π∓π /BC/B5/CX /D2 /BW /BC→ /C3 /B7π−π /BC/B8 /BW /BC→ /C3−π /B7π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BH/BF /BD/BL/BJ/BK± /BD/BC/BG /CC/C1/BT/C6 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/B7/BC. /BC/BL /B7/BC. /BE/BH − /BC. /BE/BE /BF/BK /BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /B7π−/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /B7π−/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /B7π−/BT/BV/C8 /B4 /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /BC/CBπ /B7π−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BL± /BC. /BC/BE/BD /B7/BC. /BC/BD/BI − /BC. /BC/BH/BJ− /BC. /BC/BC/BL± /BC. /BC/BE/BD /B7/BC. /BC/BD/BI − /BC. /BC/BH/BJ− /BC. /BC/BC/BL± /BC. /BC/BE/BD /B7/BC. /BC/BD/BI − /BC. /BC/BH/BJ− /BC. /BC/BC/BL± /BC. /BC/BE/BD /B7/BC. /BC/BD/BI − /BC. /BC/BH/BJ /BG/BK/BH/BG /BD/BH/BD/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BD/BH/BD/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D6/CT/D7/D9/D0/D8 /D3/CU/BT/CB/C6/BX/CA /BC/BG /BT /BN /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CQ /CT/D0/D3 /DB/CU/D3 /D6/CT/CP/CR/CW /D3/CU/D8/CW/CT /BD/BC /D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ/D1/D3 /CS/CT/D7 /CU /D3/D9/D2/CS /CX/D2 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU/D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D6/CP/D2/CV/CT /CU/D6/D3/D1 < /BF. /BH× /BD/BC− /BG/D8/D3 /BE/BK. /BG× /BD/BC− /BG/CP/D8 /BL/BH/B1/BV/C4/BA/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗−π /B7/B8 /BW /BC→ /C3∗ /B7π−/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗−π /B7/B8 /BW /BC→ /C3∗ /B7π−/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗−π /B7/B8 /BW /BC→ /C3∗ /B7π−/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗−π /B7/B8 /BW /BC→ /C3∗ /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BH< /BF. /BH< /BF. /BH< /BF. /BH/BL/BH /BD/BH/BE/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BE/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗ /B7π−/B8 /BW /BC→ /C3∗−π /B7/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗ /B7π−/B8 /BW /BC→ /C3∗−π /B7/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗ /B7π−/B8 /BW /BC→ /C3∗−π /B7/BT/BV/C8 /B4 /C3∗/B4/BK/BL/BE/B5±π∓→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗ /B7π−/B8 /BW /BC→ /C3∗−π /B7/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BK< /BJ. /BK< /BJ. /BK< /BJ. /BK/BL/BH /BD/BH/BF/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BF/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCρ /BC/B8 /BW /BC→ /C3 /BCρ /BC/BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCρ /BC/B8 /BW /BC→ /C3 /BCρ /BC/BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCρ /BC/B8 /BW /BC→ /C3 /BCρ /BC/BT/BV/C8 /B4 /C3 /BC/CBρ /BC→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCρ /BC/B8 /BW /BC→ /C3 /BCρ /BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BK< /BG. /BK< /BG. /BK< /BG. /BK/BL/BH /BD/BH/BG/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BG/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCω /B8 /BW /BC→ /C3 /BCω /BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCω /B8 /BW /BC→ /C3 /BCω/BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCω /B8 /BW /BC→ /C3 /BCω /BT/BV/C8 /B4 /C3 /BC/CBω→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BCω /B8 /BW /BC→ /C3 /BCω/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE< /BL. /BE< /BL. /BE< /BL. /BE/BL/BH /BD/BH/BH/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BH/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BL/BK/BC/B5→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BL/BK/BC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BK< /BI. /BK< /BI. /BK< /BI. /BK/BL/BH /BD/BH/BI/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BI/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5/BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BE /B4/BD/BE/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BE /B4/BD/BE/BJ/BC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BF. /BH< /BD/BF. /BH< /BD/BF. /BH< /BD/BF. /BH/BL/BH /BD/BH/BJ/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BJ/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5/BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /BT/BV/C8 /B4 /C3 /BC/CB /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5 /B8 /BW /BC→ /C3 /BC/CU/BC /B4/BD/BF/BJ/BC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BH. /BH< /BE/BH. /BH< /BE/BH. /BH< /BE/BH. /BH/BL/BH /BD/BH/BK/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BK/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BC /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BC /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BC /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BC /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BC /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BC /B4/BD/BG/BF/BC/B5 /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BC< /BL. /BC< /BL. /BC< /BL. /BC/BL/BH /BD/BH/BL/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BH/BL/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/BE /B4/BD/BG/BF/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/BE /B4/BD/BG/BF/BC/B5−π /B7/B8 /BW /BC→/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BH< /BI. /BH< /BI. /BH< /BI. /BH/BL/BH /BD/BI/BC/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BI/BC/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BK/BC/BL /BK/BC/BL/BK/BC/BL /BK/BC/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW /BC /BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /BW /BC→/C3∗/B4/BD/BI/BK/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /BW /BC→/C3∗/B4/BD/BI/BK/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /BW /BC→/C3∗/B4/BD/BI/BK/BC/B5 /B7π− /BT/BV/C8 /B4 /C3∗/B4/BD/BI/BK/BC/B5∓π±→ /C3 /BC/CBπ /B7π−/B5/CX /D2 /BW /BC→ /C3∗/B4/BD/BI/BK/BC/B5−π /B7/B8 /BW /BC→/C3∗/B4/BD/BI/BK/BC/B5 /B7π−/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BK. /BG< /BE/BK. /BG< /BE/BK. /BG< /BE/BK. /BG/BL/BH /BD/BI/BD/BT/CB/C6/BX/CA /BC/BG /BT /BV/C4/BX/C7 /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BG/BK/BH/BG /BW /BC/B7 /BW /BC/CT/DA/D8/D7/BD/BI/BD/CC/CW/CX/D7 /BT/CB/C6/BX/CA /BC/BG /BT /D0/CX/D1/CX/D8 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC/CP/D2/CS /BW /BC→/C3 /BC/CBπ /B7π−/BW/CP/D0/CX/D8/DE /D4/D0/D3/D8/D7/BA /BT/BV/C8 /B4 /C3−π /B7π /B7π−/B5/CX /D2 /BW /BC→ /C3−π /B7π /B7π−/B8 /BW /BC→ /C3 /B7π−π−π /B7/BT/BV/C8 /B4 /C3−π /B7π /B7π−/B5/CX /D2 /BW /BC→ /C3−π /B7π /B7π−/B8 /BW /BC→ /C3 /B7π−π−π /B7/BT/BV/C8 /B4 /C3−π /B7π /B7π−/B5/CX /D2 /BW /BC→ /C3−π /B7π /B7π−/B8 /BW /BC→ /C3 /B7π−π−π /B7/BT/BV/C8 /B4 /C3−π /B7π /B7π−/B5/CX /D2 /BW /BC→ /C3−π /B7π /B7π−/B8 /BW /BC→ /C3 /B7π−π−π /B7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BL /B7/BC. /BC/BC/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BL/B7/BC. /BC/BC/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BL /B7/BC. /BC/BC/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BL/BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−/CP/D8ψ /B4/BF/BJ/BJ/BC/B5/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/CX /D2 /BW /BC→ /C3 /B7π−π /B7π−/B8 /BW /BC→ /C3−π /B7π /B7π−/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/CX /D2 /BW /BC→ /C3 /B7π−π /B7π−/B8 /BW /BC→ /C3−π /B7π /B7π−/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/CX /D2 /BW /BC→ /C3 /B7π−π /B7π−/B8 /BW /BC→ /C3−π /B7π /B7π−/BT/BV/C8 /B4 /C3±π∓π /B7π−/B5/CX /D2 /BW /BC→ /C3 /B7π−π /B7π−/B8 /BW /BC→ /C3−π /B7π /B7π−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BK± /BC. /BC/BG/BG − /BC. /BC/BD/BK± /BC. /BC/BG/BG − /BC. /BC/BD/BK± /BC. /BC/BG/BG − /BC. /BC/BD/BK± /BC. /BC/BG/BG/BD/BJ/BE/BD± /BJ/BH /CC/C1/BT/C6 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/BV/C8 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK/BE± /BC. /BC/BH/BI± /BC. /BC/BG/BJ − /BC. /BC/BK/BE± /BC. /BC/BH/BI± /BC. /BC/BG/BJ − /BC. /BC/BK/BE± /BC. /BC/BH/BI± /BC. /BC/BG/BJ − /BC. /BC/BK/BE± /BC. /BC/BH/BI± /BC. /BC/BG/BJ/BK/BE/BK± /BG/BI /C4/C1/C6/C3 /BC/BH /BX /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BW /BC/B9 /BW /BC/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /BC/B9 /BW /BC/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW /BC/B9 /BW /BC/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /BC/B9 /BW /BC/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW /BC/CP/D2/CS /BW /BC/CP /D6/CT /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CT/CS /CQ /DD /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU/D8/CW/CT /D4/CP /D6/CT/D2/D8 /BW∗/BM /BW∗ /B7→/BW /BCπ /B7/CP/D2/CS /BW∗−→ /BW /BCπ−/BA/BT/CC/DA/CX/D3/D0 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /B7/C3−π /B7π−/B5/CX /D2 /BW /BC/B8 /BW /BC→ /C3 /B7/C3−π /B7π−/BVT≡/vector/D4/C3 /B7· /B4/vector/D4π /B7×/vector/D4π− /B5/CX /D7/CP /CC /B9/D3 /CS/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU/D8/CW/CT /C3 /B7/B8π /B7/B8/CP /D2 /CS π−/D1/D3/D1/CT/D2/D8/CP/CU/D3 /D6 /D8/CW/CT /BW /BC/BA /BVT≡/vector/D4/C3−· /B4/vector/D4π−×/vector/D4π /B7 /B5 /CX/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D5/D9/CP/D2/D8/CX/D8 /DD /CU/D3 /D6 /D8/CW/CT /BW /BC/BA /BTT≡ /CJ/A0/B4/BVT> /BC/B5− /A0/B4/BVT< /BC/B5/CL /BB /CJ/A0/B4/BVT> /BC/B5/B7 /A0/B4/BVT< /BC/B5/CL /DB /D3/D9/D0/CS/B8 /CX/D2 /D8/CW/CT/CP/CQ/D7/CT/D2/CR/CT /D3/CU/D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/B8 /D8/CT/D7/D8 /CU /D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BW /BC/CS/CT/CR/CP /DD/D7 /B4/D8/CW/CT /A0/B3/D7 /CP /D6/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/B5/BA/CF/CX/D8/CW /BTT≡ /CJ/A0/B4− /BVT> /BC/B5− /A0/B4− /BVT< /BC/B5/CL /BB /CJ/A0/B4 − /BVT> /BC/B5/B7 /A0/B4 − /BVT< /BC/B5/CL/B8 /D8/CW/CT/CP/D7/DD/D1/D1/CT/D8/D6/DD /BTTviol≡ /BD /BE /B4/BTT− /BTT /B5 /D8/CT/D7/D8/D7 /CU/D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CT/DA/CT/D2 /DB/CX/D8/CW /D2/D3/D2/DE/CT/D6/D3 /D7/D8/D6/D3/D2/CV/D4/CW/CP/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD/BC± /BC. /BC/BH/BJ± /BC. /BC/BF/BJ /B7/BC. /BC/BD/BC± /BC. /BC/BH/BJ± /BC. /BC/BF/BJ/B7/BC. /BC/BD/BC± /BC. /BC/BH/BJ± /BC. /BC/BF/BJ /B7/BC. /BC/BD/BC± /BC. /BC/BH/BJ± /BC. /BC/BF/BJ/BK/BE/BK± /BG/BI /C4/C1/C6/C3 /BC/BH /BX /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BW /BC/BV/C8/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /BC/BV/C8/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW /BC/BV/C8/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /BC/BV/C8/CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BT/BV/C8/CC /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8/CC /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8/CC /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8/CC /B4 /C3∓π±/B5/CX /D2 /BW /BC→ /C3−π /B7/B8 /BW /BC→ /C3 /B7π−/BT/BV/C8/CC /B4/D8/B5 /CX/D7 /CS/CT/AC/D2/CT/CS /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CS/CT/CR/CP /DD /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8/CX/CT/D7 /C8 /B4 /BW /BC→/C3−π /B7/B5/CP /D2 /CS /C8 /B4 /BW /BC→ /C3 /B7π−/B5/CQ /DD /BT/BV/C8/CC /B4/D8/B5 /BP /B4 /C8− /C8 /B5/BB/B4 /C8 /B7 /C8 /B5/BA /BY /D3 /D6 /D7/D1/CP/D0/D0 /D1/CX/DC/CX/D2/CV/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /DC ≡ /A1 /D1 /BB/A0 /CP/D2/CS /DD ≡ /A1/A0/BB/BE/A0 /B4/CP/D7 /CX/D7 /D8/CW/CT /CR/CP/D7/CT/B5/B8 /CP/D2/CS /D8/CX/D1/CT/D7 /D8/B8 /BT/BV/C8/CC /B4/D8/B5 /D6/CT/CS/D9/CR/CT/D7/D8/D3 /CJ /DD /CA/CTξ /B9/DC /C1/D1ξ /CL /A0/D8/B8 /DB/CW/CT/D6/CT ξ /CX/D7 /D8/CW/CT /BV/C8/CC /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CX/D7 /CP/CR/D8/D9/CP/D0/D0/DD /DD /CA/CTξ /B9/DC /C1/D1ξ /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BK/BF± /BC. /BC/BC/BI/BH± /BC. /BC/BC/BG/BD /BC. /BC/BC/BK/BF± /BC. /BC/BC/BI/BH± /BC. /BC/BC/BG/BD/BC. /BC/BC/BK/BF± /BC. /BC/BC/BI/BH± /BC. /BC/BC/BG/BD /BC. /BC/BC/BK/BF± /BC. /BC/BC/BI/BH± /BC. /BC/BC/BG/BD/C4/C1/C6/C3 /BC/BF /BU /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/D6V≡ /CE/B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6V≡ /CE/B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6V≡ /CE/B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6V≡ /CE/B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BD± /BC. /BI/BK± /BC. /BF/BG /BD. /BJ/BD± /BC. /BI/BK± /BC. /BF/BG/BD. /BJ/BD± /BC. /BI/BK± /BC. /BF/BG /BD. /BJ/BD± /BC. /BI/BK± /BC. /BF/BG/C4/C1/C6/C3 /BC/BH /BU /BY /C7/BV/CB /C3∗/B4/BK/BL/BE/B5−µ /B7νµ/D6/BE≡ /BT/BE /B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/ /BT/BD /B4/BC/B5 /CX/D2 /BW /BC→ /C3∗/B4/BK/BL/BE/B5−/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BF/BJ± /BC. /BD/BC /BC. /BL/BD± /BC. /BF/BJ± /BC. /BD/BC/BC. /BL/BD± /BC. /BF/BJ± /BC. /BD/BC /BC. /BL/BD± /BC. /BF/BJ± /BC. /BD/BC/C4/C1/C6/C3 /BC/BH /BU /BY /C7/BV/CB /C3∗/B4/BK/BL/BE/B5−µ /B7νµ /BW /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/BX /C8/CA/C4 /BD/BC/BC /BD/BE/BD/BK/BC/BE /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C1/C6/CB/CC/BX/C1/C6 /BC/BK /C8/C4 /BU/BI/BI/BE /BD/BC/BE /C3/BA /BT/D6/CX/D2/D7/D8/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C4 /C8/CA/C4 /BD/BC/BC /BC/BH/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C5 /C8/CA/C4 /BD/BC/BC /BC/BI/BD/BK/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/CD /CP /D6/CG/CX/DA/BM/BC/BJ/BD/BE/BA/BE/BE/BG/BL/DA/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C8/CA /BW /B4/CP/CR/CR/CT/D4/D8/CT/CS/B5/C0/BX /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BL/BD/BK/BC/BD /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BK /C8/C4 /BU/BI/BI/BJ /BD /BV/BA /BT/D1/D7/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/BZ /C8/C4 /BU/BI/BH/BK /BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC/CD/CB/C7 /BC/BJ/BT /C8/CA/C4 /BL/BL /BD/BL/BD/BK/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/BU /C8/CA /BW/BJ/BI /BC/BD/BG/BC/BD/BK /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 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/C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/CB/CT/CT/D2 /CX/D2 /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/BA /C2 /C8/BP/BD /B7/CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BA /BW/BD /B4/BE/BG/BE/BC/B5 /BC/C5/BT/CB/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/C5/BT/CB/CB/BW/BD /B4/BE/BG/BE/BC/B5 /BC/C5/BT/CB/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BE/BE. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG/BE/BE. /BF± /BD. /BF/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BG/BE/BE. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BE/BE. /BF± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BE/BA/BE/BG/BE/BI ± /BF± /BD /BD/BH/BD /BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /BU−→ /BW /BCπ /B7π−π−/BE/BG/BE/BD. /BG± /BD. /BH± /BC. /BL /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW∗ /B7π−π−/BE/BG/BE/BD /B7/BD − /BE± /BE /BE/BK/BI /BT /CE/BX/CA/CH /BL/BG /BV /BV/C4/BX/BE /CT /B7/CT−→ /BW∗ /B7π−/CG/BE/BG/BE/BE ± /BE± /BE /BH/BD /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW∗ /B7π−/CG/BE/BG/BE/BK ± /BF± /BE /BE/BJ/BL /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/BE/BG/BD/BG ± /BE± /BH /BD/BJ/BD /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BT/CA/BZ /CT /B7/CT−→ /BW∗ /B7π−/CG/BE/BG/BE/BK ± /BK± /BH /BD/BJ/BD /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW∗ /B7π−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BE/BD. /BJ± /BC. /BJ± /BC. /BI /BJ/BA/BH/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW∗ /B7π−/CG/BE/BG/BE/BH ± /BF /BE/BF/BH /BE/BT/BU/CA/BX/CD /BL/BK /C5 /BW/C4/C8/C0 /CT /B7/CT−/BD/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BD /B4/BE/BG/BF/BC/B5 /BC/BA/BE/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA /D1/BW /BC/BD− /D1/BW∗ /B7 /D1/BW /BC/BD− /D1/BW∗ /B7 /D1/BW /BC/BD− /D1/BW∗ /B7 /D1/BW /BC/BD− /D1/BW∗ /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BD/BD. /BJ± /BC. /BJ± /BC. /BG /BG/BD/BD. /BJ± /BC. /BJ± /BC. /BG/BG/BD/BD. /BJ± /BC. /BJ± /BC. /BG /BG/BD/BD. /BJ± /BC. /BJ± /BC. /BG/BJ/BA/BH/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW∗ /B7π−/CG /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CF/C1/BW/CC/C0/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC. /BC± /BD. /BJ± /BD. /BF /BJ/BA/BH/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW∗ /B7π−/CG/BE/BG± /BJ± /BK /BD/BH/BD /BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /BU−→ /BW /BCπ /B7π−π−/BE/BF. /BJ± /BE. /BJ± /BG. /BC /BF/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW∗ /B7π−π−/BE/BC /B7 /BI − /BH± /BF /BE/BK/BI /BT /CE/BX/CA/CH /BL/BG /BV /BV/C4/BX/BE /CT /B7/CT−→ /BW∗ /B7π−/CG/BD/BH± /BK± /BG /BH/BD /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW∗ /B7π−/CG/BE/BF /B7 /BK − /BI /B7/BD /BC − /BF /BE/BJ/BL /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/BD/BF± /BI /B7/BD /BC − /BH /BD/BJ/BD /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BT/CA/BZ /CT /B7/CT−→ /BW∗ /B7π−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BK± /BD/BG± /BD/BC /BD/BJ/BD /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW∗ /B7π−/CG/BF/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BD /B4/BE/BG/BF/BC/B5 /BC/BA /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/BD /B4/BE/BG/BE/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU/D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/D7/CT/CT/D2/A0/BE /BW /BCπ /B7π−/D7/CT/CT/D2/A0/BF /BW /BCρ /BC/A0/BG /BW /BC/CU/BC /B4/BI/BC/BC/B5/A0/BH /BW∗/BC /B4/BE/BG/BC/BC/B5 /B7π−/A0/BI /BW /B7π−/D2/D3/D8 /D7/CT/CT/D2/A0/BJ /BW∗ /BCπ /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW/BD /B4/BE/BG/BE/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /C7/C8 /BT/C4 /CT /B7/CT−→ /BW∗ /B7π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BT/CA/BZ /CT /B7/CT−→ /BW∗π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW∗ /B7π−/CG /BK/BD/BF /BK/BD/BF/BK/BD/BF /BK/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW/BD /B4/BE/BG/BE/BC/B5 /BC/B8 /BW/BD /B4/BE/BG/BE/BC/B5±/B8 /BW/BD /B4/BE/BG/BF/BC/B5 /BC /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BG< /BC. /BE/BG< /BC. /BE/BG< /BC. /BE/BG/BL/BC /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW /B7π−/CG /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/BT /C8/CA /BW/BJ/BF /BC/BH/BD/BD/BC/BG /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BH/BT /C8/CA/C4 /BL/BG /BE/BE/BD/BK/BC/BH /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG/BW /C8/CA /BW/BI/BL /BD/BD/BE/BC/BC/BE /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BK/C5 /C8/C4 /BU/BG/BE/BI /BE/BF/BD /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ/CF /CI/C8/C0/CH /BV/BJ/BI /BG/BE/BH /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CE/BX/CA/CH /BL/BG/BV /C8/C4 /BU/BF/BF/BD /BE/BF/BI /C8 /BA /BT/DA/CT/D6/DD /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG/BU /C8/CA/C4 /BJ/BE /BF/BE/BG /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CE/BX/CA/CH /BL/BC /C8/CA /BW/BG/BD /BJ/BJ/BG /C8 /BA /BT/DA/CT/D6/DD /B8 /BW/BA /BU/CT/D7/D7/D3/D2 /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL/C0 /C8/C4 /BU/BE/BF/BE /BF/BL/BK /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BT/C6/C2/C7/CB /BK/BL/BV /C8/CA/C4 /BI/BE /BD/BJ/BD/BJ /C2/BA/BV/BA /BT/D2/CY/D3/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /CD/BU/BX/CA/CC /BC/BI/C4 /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BH/C7 /C8/CA/C4 /BL/BH /BD/BJ/BD/BK/BC/BF /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C7/CB/CC /BT /BC/BH/BY /C8/CA /BW/BJ/BD /BC/BH/BD/BD/BC/BF/CA /BW/BA /BT/CR/D3/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5/CB/BX/C5/BX/C6/C7 /CE /BL/BL /CB/C8/CD /BG/BE /BK/BG/BJ /CB/BA/CE/BA /CB/CT/D1/CT/D2/D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CD/BY/C6 /BG/BE /BL/BF/BJ/BA /BW/BD /B4/BE/BG/BE/BC/B5± /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BR /BR/B5/C1 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/BA /C2 /C8/BP/BC /B7/D6/D9/D0/CT/CS /D3/D9/D8/BA /BW/BD /B4/BE/BG/BE/BC/B5±/C5/BT/CB/CB /BW/BD /B4/BE/BG/BE/BC/B5±/C5/BT/CB/CB/BW/BD /B4/BE/BG/BE/BC/B5±/C5/BT/CB/CB /BW/BD /B4/BE/BG/BE/BC/B5±/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BE/BF. /BG± /BF. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BE/BF. /BG± /BF. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BE/BF. /BG± /BF. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG/BE/BF. /BG± /BF. /BD/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BG/BE/BD ± /BE± /BD /BD/BE/BG /BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /BU /BC→ /BW /B7π /B7π−π−/BE/BG/BE/BH ± /BE± /BE /BD/BG/BI /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /BW∗ /BCπ /B7/CG/BE/BG/BG/BF ± /BJ± /BH /BD/BL/BC /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /BCπ /B7/CG /BC WEIGHTED AVERAGE 2423.4 ±3.1 (Error scaled by 1.8) ANJOS 89C TPS 5.2BERGFELD 94B CLE2 0.3ABE 05A BELL 1.1χ2 6.7 (Confidence Level = 0.036) 2410 2420 2430 2440 2450 2460 2470/BW/BD /B4/BE/BG/BE/BC/B5±/C5/BT/CB/CB /B4/C5/CT/CE/B5 /D1/BW∗/BD /B4/BE/BG/BE/BC/B5±− /D1/BW∗/BD /B4/BE/BG/BE/BC/B5 /BC /D1/BW∗/BD /B4/BE/BG/BE/BC/B5±− /D1/BW∗/BD /B4/BE/BG/BE/BC/B5 /BC /D1/BW∗/BD /B4/BE/BG/BE/BC/B5±− /D1/BW∗/BD /B4/BE/BG/BE/BC/B5 /BC /D1/BW∗/BD /B4/BE/BG/BE/BC/B5±− /D1/BW∗/BD /B4/BE/BG/BE/BC/B5 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG /B7/BE − /BF± /BF /BG /B7/BE − /BF± /BF/BG /B7/BE − /BF± /BF /BG /B7/BE − /BF± /BF/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BW/BD /B4/BE/BG/BE/BC/B5±/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BE/BC/B5±/CF/C1/BW/CC/C0/BW/BD /B4/BE/BG/BE/BC/B5±/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BE/BC/B5±/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BH± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BD± /BH± /BK /BD/BE/BG /BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /BU /BC→ /BW /B7π /B7π−π−/BE/BI /B7 /BK − /BJ± /BG /BD/BG/BI /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /BW∗ /BCπ /B7/CG/BG/BD± /BD/BL± /BK /BD/BL/BC /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /BCπ /B7/CG /BC /BW/BD /B4/BE/BG/BE/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/BD /B4/BE/BG/BE/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW∗/BD /B4/BE/BG/BE/BC/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU/D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/D7/CT/CT/D2/A0/BE /BW /B7π /B7π−/D7/CT/CT/D2/A0/BF /BW /B7ρ /BC /A0/BG /BW /B7/CU/BC /B4/BI/BC/BC/B5/A0/BH /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7/A0/BI /BW /BCπ /B7/D2/D3/D8 /D7/CT/CT/D2/A0/BJ /BW∗ /B7π /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BW/BD /B4/BE/BG/BE/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/BD /B4/BE/BG/BE/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW/BD /B4/BE/BG/BE/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/BD /B4/BE/BG/BE/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /BCπ /B7/CG /BC/A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BK /BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BW/BD /B4/BE/BG/BE/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BD /B4/BE/BG/BE/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BE/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BX /BC/BH/BT /C8/CA/C4 /BL/BG /BE/BE/BD/BK/BC/BH /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG/BU /C8/C4 /BU/BF/BG/BC /BD/BL/BG /CC/BA /BU/CT/D6/CV/CU/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C2/C7/CB /BK/BL/BV /C8/CA/C4 /BI/BE /BD/BJ/BD/BJ /C2/BA/BV/BA /BT/D2/CY/D3/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5/CB/BX/C5/BX/C6/C7 /CE /BL/BL /CB/C8/CD /BG/BE /BK/BG/BJ /CB/BA/CE/BA /CB/CT/D1/CT/D2/D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CD/BY/C6 /BG/BE /BL/BF/BJ/BA /BW/BD /B4/BE/BG/BF/BC/B5 /BC /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C2 /BP/BD /B7/CP/D7/D7/CX/CV/D2/D1/CT/D2/D8 /CU/CP/DA/D3 /D6/CT/CS /B4/BT/BU/BX /BC/BG /BW /B5/BA /BW/BD /B4/BE/BG/BF/BC/B5 /BC/C5/BT/CB/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/C5/BT/CB/CB/BW/BD /B4/BE/BG/BF/BC/B5 /BC/C5/BT/CB/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BE/BJ± /BE/BI± /BE/BH /BE/BG/BE/BJ± /BE/BI± /BE/BH/BE/BG/BE/BJ± /BE/BI± /BE/BH /BE/BG/BE/BJ± /BE/BI± /BE/BH/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW∗ /B7π−π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BG/BJ/BJ± /BE/BK /BD/BT /CD/BU/BX/CA/CC /BC/BI /C4 /BU/BT/BU/CA /BU /BC→ /BW∗ /B7ωπ−/BD/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CF/C1/BW/CC/C0/BW/BD /B4/BE/BG/BF/BC/B5 /BC/CF/C1/BW/CC/C0 /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BK/BG /B7/BD /BC /BJ − /BJ/BH± /BJ/BG /BF/BK/BG /B7/BD /BC /BJ − /BJ/BH± /BJ/BG/BF/BK/BG /B7/BD /BC /BJ − /BJ/BH± /BJ/BG /BF/BK/BG /B7/BD /BC /BJ − /BJ/BH± /BJ/BG/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW∗ /B7π−π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BI/BI± /BL/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BI /C4 /BU/BT/BU/CA /BU /BC→ /BW∗ /B7ωπ−/BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BW/BD /B4/BE/BG/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/BD /B4/BE/BG/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/D7/CT/CT/D2 /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BD /B4/BE/BG/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/BD /B4/BE/BG/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BI/C4 /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG/BW /C8/CA /BW/BI/BL /BD/BD/BE/BC/BC/BE /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/BT /C8/CA /BW/BJ/BF /BC/BH/BD/BD/BC/BG /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BH/C7 /C8/CA/C4 /BL/BH /BD/BJ/BD/BK/BC/BF /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5/BZ/C7/BW/BY/CA/BX/CH /BC/BH /C8/CA /BW/BJ/BE /BC/BH/BG/BC/BE/BL /CB/BA /BZ/D3 /CS/CU/D6/CT/DD/CI/C0/BT/C6/BZ /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BD/BJ/BL/BC/BE /BT/BA /CI/CW/CP/D2/CV/BT/C6/BW/BX/CA/CB/C7/C6 /BL/BL /BV/C4/BX/C7 /BV/C7/C6/BY/BL/BL/B9/BI /CB/BA /BT/D2/CS/CT/D6/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/D3/D2/CU/CT/D6/CT/D2/CR/CT /CA/CT/D4 /D3 /D6/D8/BX/C1/BV/C0/CC/BX/C6 /BL/BF /C8/CA/C4 /BJ/BD /BG/BD/BD/BI /BX/BA/C2/BA /BX/CX/CR/CW/D8/CT/D2/B8 /BV/BA/CC/BA /C0/CX/D0/D0/B8 /BV/BA /C9/D9/CX/CV/CV/BZ/C7/BW/BY/CA/BX/CH /BK/BH /C8/CA /BW/BF/BE /BD/BK/BL /CB/BA /BZ/D3 /CS/CU/D6/CT/DD /B8 /C6/BA /C1/D7/CV/D9/D6/CB/C0/CD/CA/CH /BT/C3 /BK/BE /C6/C8 /BU/BD/BL/BK /BK/BF /BX/BA/CE/BA /CB/CW/D9/D6/DD /CP/CZ /BK/BD/BG /BK/BD/BG/BK/BD/BG /BK/BD/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE /B7/B5/C2 /C8/BP/BE /B7/CP/D7/D7/CX/CV/D2/D1/CT/D2/D8 /D7/D8/D6/D3/D2/CV/D0/DD/CU/CP/DA/D3 /D6/CT/CS/B4/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BU /B5/BA /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/C5 /BT /CB /CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/C5 /BT /CB /CB/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /C5/BT/CB/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BI/BD. /BD± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BD. /BD± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BI/BD. /BD± /BD. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BD. /BD± /BD. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BG/BI/BD. /BI± /BE. /BD± /BF. /BF /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW /B7π−π−/BE/BG/BI/BG. /BH± /BD. /BD± /BD. /BL /BH/BA/BK/CZ /BD/C4/C1/C6/C3 /BC/BG /BT /BY /C7/BV/CB γ /BT/BE/BG/BI/BH ± /BF± /BF /BG/BK/BI /BT /CE/BX/CA/CH /BL/BG /BV /BV/C4/BX/BE /CT /B7/CT−→ /BW /B7π−/CG/BE/BG/BH/BF ± /BF± /BE /BD/BE/BK /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW /B7π−/CG/BE/BG/BI/BD ± /BF± /BD /BG/BG/BC /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/BE/BG/BH/BH ± /BF± /BH /BF/BF/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BU /BT/CA/BZ /CT /B7/CT−→ /BW /B7π−/CG/BE/BG/BH/BL ± /BF± /BE /BD/BH/BF /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /B7π−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BI/BF. /BF± /BC. /BI± /BC. /BK /BE/BC/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW /B7π−/CG/BE/BG/BI/BD ± /BI /BD/BE/BI /BE/BT/BU/CA/BX/CD /BL/BK /C5 /BW/C4/C8/C0 /CT /B7/CT−/BE/BG/BI/BI ± /BJ /BD /BT/CB/CA/BT /CC/CH /BT/C6 /BL/BH /BU/BX/BU/BV /BH/BF/B8/BG/BC ν /B4 ν /B5→ /D4 /B7 /CG /B8/CS /B7 /CG/BD/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC/BA/BE/C6/D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2/BA WEIGHTED AVERAGE 2461.1 ±1.6 (Error scaled by 1.3) ANJOS 89C TPS 0.3ALBRECHT 89B ARG 1.1AVERY 90 CLEO 0.0FRABETTI 94B E687 5.0AVERY 94C CLE2 0.9LINK 04A FOCS 2.4ABE 04D BELL 0.0χ2 9.7 (Confidence Level = 0.136) 2440 2450 2460 2470 2480 2490/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/BW∗ /BC/BE− /D1/BW /B7 /D1/BW∗ /BC/BE− /D1/BW /B7 /D1/BW∗ /BC/BE− /D1/BW /B7 /D1/BW∗ /BC/BE− /D1/BW /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BL/BF. /BL± /BC. /BI± /BC. /BH /BH/BL/BF. /BL± /BC. /BI± /BC. /BH/BH/BL/BF. /BL± /BC. /BI± /BC. /BH /BH/BL/BF. /BL± /BC. /BI± /BC. /BH/BE/BC/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW /B7π−/CG /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CF/C1/BW/CC/C0 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CF/C1/BW/CC/C0/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CF/C1/BW/CC/C0 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BK /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BG/BL. /BE± /BE. /BF± /BD. /BF /BE/BC/CZ /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BT /BV/BW/BY /BD/BL/BC/BC /D4 /D4→ /BW /B7π−/CG/BG/BH. /BI± /BG. /BG± /BI. /BJ /BF/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW /B7π−π−/BF/BK. /BJ± /BH. /BF± /BE. /BL /BH/BA/BK/CZ /BF/C4/C1/C6/C3 /BC/BG /BT /BY /C7/BV/CB γ /BT/BE/BK /B7 /BK − /BJ± /BI /BG/BK/BI /BT /CE/BX/CA/CH /BL/BG /BV /BV/C4/BX/BE /CT /B7/CT−→ /BW /B7π−/CG/BE/BH± /BD/BC± /BH /BD/BE/BK /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW /B7π−/CG/BE/BC /B7 /BL − /BD/BE /B7 /BL − /BD/BC /BG/BG/BC /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/BD/BH /B7/BD /BF − /BD/BC /B7 /BH − /BD/BC /BF/BF/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BU /BT/CA/BZ /CT /B7/CT−→ /BW /B7π−/CG/BE/BC± /BD/BC± /BH /BD/BH/BF /BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /B7π−/CG/BF/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC/BAWEIGHTED AVERAGE 43±4 (Error scaled by 1.8) ANJOS 89C TPS 4.3ALBRECHT 89B ARG 4.1AVERY 90 CLEO 3.3FRABETTI 94B E687 2.7AVERY 94C CLE2 2.3LINK 04A FOCS 0.6ABE 04D BELL 0.1ABULENCIA 06A CDF 5.1χ2 22.5 (Confidence Level = 0.002) - 2 00 2 04 06 08 0 1 0 0/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU/D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW /B7π−/D7/CT/CT/D2/A0/BE /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/D7/CT/CT/D2/A0/BF /BW /BCπ /B7π−/D2/D3/D8 /D7/CT/CT/D2/A0/BG /BW∗ /BCπ /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BF/BF/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BU /BT/CA/BZ /CT /B7/CT−→ /BW /B7π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C6/C2/C7/CB /BK/BL /BV /CC/C8/CB γ /C6→ /BW /B7π−/CG/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /C7/C8 /BT/C4 /CT /B7/CT−→ /BW∗ /B7π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /BW∗ /B7π−/CG/D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BT/CA/BZ /CT /B7/CT−→ /BW∗π−/CG/A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /B7π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BJ± /BC. /BI /BT /CE/BX/CA/CH /BL/BG /BV /BV/C4/BX/BE /CT /B7/CT−→ /BW∗ /B7π−/CG/BE. /BF± /BC. /BK /BT /CE/BX/CA/CH /BL/BC /BV/C4/BX/C7 /CT /B7/CT−/BF. /BC± /BD. /BD± /BD. /BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C0 /BT/CA/BZ /CT /B7/CT−→ /BW∗π−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BL± /BC. /BH /BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /BU−→ /BW /B4∗ /B5/B7π−π− /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/BT /C8/CA /BW/BJ/BF /BC/BH/BD/BD/BC/BG /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG/BW /C8/CA /BW/BI/BL /BD/BD/BE/BC/BC/BE /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BG/BT /C8/C4 /BU/BH/BK/BI /BD/BD /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BK/C5 /C8/C4 /BU/BG/BE/BI /BE/BF/BD /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ/CF /CI/C8/C0/CH /BV/BJ/BI /BG/BE/BH /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/CA/BT /CC/CH /BT/C6 /BL/BH /CI/C8/C0/CH /BV/BI/BK /BG/BF /BT/BA/BX/BA /BT/D7/D6/CP/D8 /DD /CP/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BU/BX/C4/BZ/B8 /BV/BX/CA/C6/B7/B5/BT /CE/BX/CA/CH /BL/BG/BV /C8/C4 /BU/BF/BF/BD /BE/BF/BI /C8 /BA /BT/DA/CT/D6/DD /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG/BU /C8/CA/C4 /BJ/BE /BF/BE/BG /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CE/BX/CA/CH /BL/BC /C8/CA /BW/BG/BD /BJ/BJ/BG /C8 /BA /BT/DA/CT/D6/DD /B8 /BW/BA /BU/CT/D7/D7/D3/D2 /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL/BU /C8/C4 /BU/BE/BE/BD /BG/BE/BE /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL/C0 /C8/C4 /BU/BE/BF/BE /BF/BL/BK /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/C8/BT/C6/C2/C7/CB /BK/BL/BV /C8/CA/C4 /BI/BE /BD/BJ/BD/BJ /C2/BA/BV/BA /BT/D2/CY/D3/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /CD/BU/BX/CA/CC /BC/BK/BZ /C8/CA/C4 /BD/BC/BC /BD/BJ/BD/BK/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/C1/C8/C1/C6 /BC/BJ /C8/C4 /BU/BI/BG/BJ /BD/BI/BG /C7/BA /BT/D2/D8/CX/D4/CX/D2/B8 /BZ/BA /CE /CP/D0/CT/D2/CR/CX/CP/BT /CD/BU/BX/CA/CC /BC/BI/C4 /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BH/C7 /C8/CA/C4 /BL/BH /BD/BJ/BD/BK/BC/BF /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C7/CB/CC /BT /BC/BH/BY /C8/CA /BW/BJ/BD /BC/BH/BD/BD/BC/BF/CA /BW/BA /BT/CR/D3/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5/CB/BX/C5/BX/C6/C7 /CE /BL/BL /CB/C8/CD /BG/BE /BK/BG/BJ /CB/BA/CE/BA /CB/CT/D1/CT/D2/D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CD/BY/C6 /BG/BE /BL/BF/BJ/BA /BK/BD/BH /BK/BD/BH/BK/BD/BH /BK/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW∗/BE /B4/BE/BG/BI/BC/B5±/B8 /BW∗/B4/BE/BI/BG/BC/B5± /BW∗/BE /B4/BE/BG/BI/BC/B5± /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE /B7/B5/C2 /C8/BP/BE /B7/CP/D7/D7/CX/CV/D2/D1/CT/D2/D8 /D7/D8/D6/D3/D2/CV/D0/DD/CU/CP/DA/D3 /D6/CT/CS/B4/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BU /B5/BA /BW∗/BE /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB/BW∗/BE /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BI/BC. /BD /B7/BE. /BI − /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BC. /BD /B7/BE. /BI − /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BI/BC. /BD /B7/BE. /BI − /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BC. /BD /B7/BE. /BI − /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU/BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BE/BG/BI/BH. /BJ± /BD. /BK /B7/BD. /BG − /BG. /BK /BE/BL/BC/BL /C3/CD/CI/C5/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE/BG/BI/BF ± /BF± /BF /BF/BD/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /BW /BCπ /B7/CG/BE/BG/BH/BF ± /BF± /BE /BD/BK/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW /BCπ /B7/CG/BE/BG/BI/BL ± /BG± /BI /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BY /BT/CA/BZ /CT /B7/CT−→ /BW /BCπ /B7/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BI/BJ. /BI± /BD. /BH± /BC. /BK /BF/BA/BH/CZ /BD/C4/C1/C6/C3 /BC/BG /BT /BY /C7/BV/CB γ /BT/BD/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BC /B4/BE/BG/BC/BC/B5±/BA /C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU/D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/B8 /B4 /D1/BW∗/BE /B4/BE/BG/BI/BC/B5± /B5− /B4 /D1/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /B5/BA WEIGHTED AVERAGE 2460.1+2.6-3.5 (Error scaled by 1.5) ALBRECHT 89F ARG 1.5FRABETTI 94B E687 3.9BERGFELD 94B CLE2 0.5KUZMIN 07 BELL 1.2χ2 7.1 (Confidence Level = 0.070) 2440 2450 2460 2470 2480 2490 2500/BC/BA/BL /BW∗/BE /B4/BE/BG/BI/BC/B5±/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/BW∗/BE /B4/BE/BG/BI/BC/B5±− /D1/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /D1/BW∗/BE /B4/BE/BG/BI/BC/B5±− /D1/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /D1/BW∗/BE /B4/BE/BG/BI/BC/B5±− /D1/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC /D1/BW∗/BE /B4/BE/BG/BI/BC/B5±− /D1/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD± /BD. /BL± /BC. /BL /C4/C1/C6/C3 /BC/BG /BT /BY /C7/BV/CB γ /BT − /BE± /BG± /BG /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC± /BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BWπ /CG/BD/BG± /BH± /BK /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BY /BT/CA/BZ /CT /B7/CT−→ /BW /BCπ /B7/CG /BW∗/BE /B4/BE/BG/BI/BC/B5±/CF/C1/BW/CC/C0 /BW∗/BE /B4/BE/BG/BI/BC/B5±/CF/C1/BW/CC/C0/BW∗/BE /B4/BE/BG/BI/BC/B5±/CF/C1/BW/CC/C0 /BW∗/BE /B4/BE/BG/BI/BC/B5±/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BG/BL. /BJ± /BF. /BK± /BI. /BG /BE/BL/BC/BL /C3/CD/CI/C5/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/BG. /BD± /BI. /BH± /BG. /BE /BF/BA/BH/CZ /BE/C4/C1/C6/C3 /BC/BG /BT /BY /C7/BV/CB γ /BT/BE/BJ /B7/BD /BD − /BK± /BH /BF/BD/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /BW /BCπ /B7/CG/BE/BF± /BL± /BH /BD/BK/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BU /BX/BI/BK/BJ γ /BU/CT→ /BW /BCπ /B7/CG/BE/BY/CX/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BW∗/BC /B4/BE/BG/BC/BC/B5±/BA WEIGHTED AVERAGE 37±6 (Error scaled by 1.4) FRABETTI 94B E687 1.7BERGFELD 94B CLE2 0.7LINK 04A FOCS 0.1KUZMIN 07 BELL 3.1χ2 5.6 (Confidence Level = 0.132) - 2 00 2 04 06 08 0 1 0 0/BW∗/BE /B4/BE/BG/BI/BC/B5±/DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /BW∗/BE /B4/BE/BG/BI/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW∗/BE /B4/BE/BG/BI/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW∗/BE /B4/BE/BG/BI/BC/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU/D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW /BCπ /B7/D7/CT/CT/D2/A0/BE /BW∗ /BCπ /B7/D7/CT/CT/D2/A0/BF /BW /B7π /B7π−/D2/D3/D8 /D7/CT/CT/D2/A0/BG /BW∗ /B7π /B7π−/D2/D3/D8 /D7/CT/CT/D2 /BW∗/BE /B4/BE/BG/BI/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW∗/BE /B4/BE/BG/BI/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW∗/BE /B4/BE/BG/BI/BC/B5±/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BY /BT/CA/BZ /CT /B7/CT−→ /BW /BCπ /B7/CG/A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BCπ /B7/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BCπ /B7/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BCπ /B7/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/BW /BCπ /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BCπ /B7/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL± /BD. /BD± /BC. /BF /BD. /BL± /BD. /BD± /BC. /BF/BD. /BL± /BD. /BD± /BC. /BF /BD. /BL± /BD. /BD± /BC. /BF/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BW∗/BE 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/C5/C7/BW/BX/CB/BW∗/B4/BE/BI/BG/BC/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU/D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW∗/B4/BE/BC/BD/BC/B5 /B7π /B7π−/D7/CT/CT/D2 /BW∗/B4/BE/BI/BG/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW∗/B4/BE/BI/BG/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW∗/B4/BE/BI/BG/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW∗/B4/BE/BI/BG/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD/C6 /BX/C8/C2 /BV/BE/BC /BG/BG/BH /BZ/BA /BT/CQ/CQ/CX/CT/D2/CS/CX /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BK/C5 /C8/C4 /BU/BG/BE/BI /BE/BF/BD /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5 /BK/BD/BI /BK/BD/BI/BK/BD/BI /BK/BD/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 /BV/C0/BT/CA/C5/BX/BW/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/BV/C0/BT/CA/C5/BX/BW/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/B4 /BV /BP /CB /BP± /BD/B5 /B4 /BV /BP /CB /BP± /BD/B5/B4 /BV /BP /CB /BP± /BD/B5 /B4 /BV /BP /CB /BP± /BD/B5/BW /B7/D7 /BP /CR /D7 /B8 /BW−/D7 /BP /CR/D7 /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BW∗/D7 /B3/D7 /BW±/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/CC/CW/CT /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT φ /CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /BC/CX/D2/D8/CW/CTφπ /B7/CP/D2/CS /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/D1/D3 /CS/CT/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/CS/CX/CR/CP/D8/CT /D8/CW/CP/D8 /D8/CW/CT /D7/D4/CX/D2/CX/D7 /DE/CT/D6/D3/BA /CC/CW/CT /D4/CP /D6/CX/D8 /DD /CV/CX/DA/CT/D2 /CX/D7 /D8/CW/CP/D8 /CT/DC/D4 /CT/CR/D8/CT/CS /D3/CU /CP /CR /D7 /CV/D6/D3/D9/D2/CS /D7/D8/CP/D8/CT/BA /BW±/D7 /C5/BT/CB/CB /BW±/D7 /C5/BT/CB/CB/BW±/D7 /C5/BT/CB/CB /BW±/D7 /C5/BT/CB/CB/CC/CW/CT /AC/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /BW±/B8 /BW /BC/B8 /BW±/D7 /B8 /BW∗±/B8 /BW∗ /BC/B8 /CP/D2/CS /BW∗±/D7 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /BW±/D7 /D1/CP/D7/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6/CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BD/BC /C5/CT/CE /CP /D6/CT /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /CP/D2/CS /CP/DA/CT/D6/CP/CV/CT/BA /BT /D2/D9/D1/CQ /CT/D6 /D3/CU/CT/CP /D6/D0/DD /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CP/D0/D8/D3/CV/CT/D8/CW/CT/D6/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BI/BK. /BG/BL± /BC. /BF/BG /C7/CD/CA /BY/C1/CC /BD/BL/BI/BK. /BG/BL± /BC. /BF/BG /C7/CD/CA /BY/C1/CC/BD/BL/BI/BK. /BG/BL± /BC. /BF/BG /C7/CD/CA /BY/C1/CC /BD/BL/BI/BK. /BG/BL± /BC. /BF/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BD/BL/BI/BL. /BC± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BI/BL. /BC± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL/BI/BL. /BC± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL/BI/BL. /BC± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BD/BL/BI/BJ. /BC± /BD. /BC± /BD. /BC /BH/BG /BU/BT/CA/C4/BT /BZ /BL/BC /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE/BD/BL/BI/BL. /BF± /BD. /BG± /BD. /BG /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BT/CA/BZ /CT /B7/CT−/BL. /BG/DF /BD/BC. /BI/BZ/CT/CE/BD/BL/BJ/BE. /BJ± /BD. /BH± /BD. /BC /BE/BD /BU/BX/BV/C3/BX/CA /BK/BJ /BU /CB/C1/C4/C1 /BE/BC/BC /BZ/CT/CE π /B8 /C3 /B8 /D4/BD/BL/BJ/BE. /BG± /BF. /BJ± /BF. /BJ /BE/BJ /BU/C4/BT /CH/C4/C7/BV/C3 /BK/BJ /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE/BD/BL/BI/BF ± /BF± /BF /BF/BC /BW/BX/CA/CA/C1/BV/C3 /BK/BH /BU /C0/CA/CB /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BL/BJ/BC ± /BH± /BH /BD/BC/BG /BV/C0/BX/C6 /BK/BF /BV /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BI/BK. /BF± /BC. /BJ± /BC. /BJ /BE/BL/BC /BD/BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD/BL/BK/BC ± /BD/BH /BI /CD/CB/C0/C1/BW /BT /BK/BI /BX/C5/CD/C4 ν /DB/CX/CS/CT/CQ/CP/D2/CS/BD/BL/BJ/BF. /BI± /BE. /BI± /BF. /BC /BD/BI/BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BW /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BL/BG/BK ± /BE/BK± /BD/BC /BI/BH /BT/C1/C0/BT/CA/BT /BK/BG /BW /CC/C8/BV /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BL/BJ/BH ± /BL± /BD/BC /BG/BL /BT/C4 /CC/C0/C7/BY/BY /BK/BG /CC /BT/CB/CB /CT /B7/CT−/BD/BG/DF /BE/BH /BZ/CT/CE/BD/BL/BJ/BH ± /BG /BF /BU/BT/C1/C4/BX/CH /BK/BG /BT /BV/BV/C5 /CW/CP/CS/D6/D3/D2 /B7/BU/CT→φπ /B7/CG/BD/BT/C6/C2/C7/CB /BK/BK /CT/D2/D8/CT/D6/D7 /D8/CW/CT /AC/D8 /DA/CX/CP /D1/BW±/D7− /D1/BW± /B4/D7/CT/CT /CQ /CT/D0/D3 /DB/B5/BA WEIGHTED AVERAGE 1969.0 ±1.4 (Error scaled by 1.5) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. CHEN 83C CLEODERRICK 85B HRS 2.0BLAYLOCK 87 MRK3 0.4BECKER 87B SILI 4.2ALBRECHT 88 ARG 0.0BARLAG 90C ACCM 2.0χ2 8.7 (Confidence Level = 0.070) 1950 1960 1970 1980 1990 2000/BW±/D7 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/BW±/D7− /D1/BW± /D1/BW±/D7− /D1/BW± /D1/BW±/D7− /D1/BW± /D1/BW±/D7− /D1/BW±/CC/CW/CT /AC/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /BW±/B8 /BW /BC/B8 /BW±/D7 /B8 /BW∗±/B8 /BW∗ /BC/B8 /CP/D2/CS /BW∗±/D7 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BK. /BK/BJ± /BC. /BF/BC /C7/CD/CA /BY/C1/CC /BL/BK. /BK/BJ± /BC. /BF/BC /C7/CD/CA /BY/C1/CC/BL/BK. /BK/BJ± /BC. /BF/BC /C7/CD/CA /BY/C1/CC /BL/BK. /BK/BJ± /BC. /BF/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BL/BK. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BK. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BK. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BL/BL. /BG/BD± /BC. /BF/BK± /BC. /BE/BD /BT /BV/C7/CB/CC /BT /BC/BF /BW /BV/BW/BY/BE /D4/D4 /B8√ /D7 /BP/BD /BA /BL /BI/CC /CT/CE/BL/BK. /BG± /BC. /BD± /BC. /BF /BG/BK/CZ /BT /CD/BU/BX/CA/CC /BC/BE /BZ /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BL/BL. /BH± /BC. /BI± /BC. /BF /BU/CA/C7 /CF/C6 /BL/BG /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BL/BK. /BH± /BD. /BH /BH/BH/BH /BV/C0/BX/C6 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/BL/BL. /BC± /BC. /BK /BE/BL/BC /BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW±/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /BW±/D7 /C5/BX/BT/C6 /C4/C1/BY/BX/BW±/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /BW±/D7 /C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6 /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BD/BC/BC× /BD/BC− /BD/BH/D7/D3 /D6 /DB/CX/D8/CW /CU/CT/DB /CT/D6/D8/CW/CP/D2 /BD/BC/BC /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC/BC± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC/BC± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BC/BC± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BC/BC± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BH/BC/BJ. /BG± /BH. /BH± /BH. /BD /BD/BF/BA/BI/CZ /C4/C1/C6/C3 /BC/BH /C2 /BY /C7/BV/CB /A8π /B7/CP/D2/CS /C3∗ /BC/C3 /B7/BG/BJ/BE. /BH± /BD/BJ. /BE± /BI. /BI /BJ/BI/BC /C1/C7/CA/C1 /BC/BD /CB/BX/C4/CG /BI/BC/BC /BZ/CT/CE /A6−/B8π−/B8 /D4/BH/BD/BK± /BD/BG± /BJ /BD/BI/BI/BE /BT/C1/CC /BT/C4/BT /BL/BL /BX/BJ/BL/BD π−/D2/D9/CR/D0/CT/D9/D7/B8 /BH/BC/BC /BZ/CT/CE/BG/BK/BI. /BF± /BD/BH. /BC /B7 /BG. /BL − /BH. /BD /BE/BD/BI/BJ /BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BL /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BG/BJ/BH± /BE/BC± /BJ /BL/BC/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BY /BX/BI/BK/BJ γ /BU/CT/B8φπ /B7/BH/BC/BC± /BI/BC± /BF/BC /BD/BC/BG /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BC /BX/BI/BK/BJ γ /BU/CT/B8φπ /B7/BG/BJ/BC± /BG/BC± /BE/BC /BE/BE/BK /CA/BT/BT/BU /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BL/BL /D3/CQ/D8/CP/CX/D2/D7 /BD . /BD/BL± /BC. /BC/BG /CU/D3 /D6 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BW /B7/D7 /D8/D3 /BW /BC/D0/CX/CU/CT/D8/CX/D1/CT/D7/BA WEIGHTED AVERAGE 500±7 (Error scaled by 1.3) RAAB 88 E691FRABETTI 90 E687FRABETTI 93F E687 1.4BONVICINI 99 CLE2 0.8AITALA 99 E791 1.3IORI 01 SELX 2.2LINK 05J FOCS 1.0χ2 6.7 (Confidence Level = 0.154) 400 450 500 550 600 650/BW±/D7 /D1/CT/CP/D2 /D0/CX/CU/CT /B4/BD/BC− /BD/BH/D7/B5 /BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW /B7/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/B8 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D6/CT/D7/D3/D2/CP/D2/CR/CT/CX/D2 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/CR/D0/D9/CS/CT /CP/D0/D0 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /BW−/D7 /D1/D3 /CS/CT/D7/CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/A0/BD /C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BF /B7/BD /BG − /BD/BE /B5/B1/A0/BE /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BL ± /BE/BK /B5/B1/A0/BF /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BC /B7/BD /BK − /BD/BG /B5/B1/A0/BG /B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BG ± /BD/BJ /B5/B1/A0/BHη /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4/BE/BG ± /BG /B5/B1/A0/BIη/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BK. /BJ± /BE. /BD /B5/B1/A0/BJφ /CP/D2/DD/D8/CW/CX/D2/CV /B4/BD/BI. /BD± /BD. /BI /B5/B1/A0/BK /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BK /B7 /BI − /BH /B5/B1/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/A0/BL /CT /B7ν/CT < /BD. /BF × /BD/BC− /BG/BL/BC/B1/A0/BD/BCµ /B7νµ /B4 /BI. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BDτ /B7ντ /B4 /BI. /BI± /BC. /BI /B5/B1/A0/BD/BEφ/lscript /B7ν/lscript /CJ /CQ /CL /B4 /BE. /BF/BI± /BC. /BE/BI/B5 /B1/A0/BD/BFη/lscript /B7ν/lscript /B7η/prime/B4/BL/BH/BK/B5/lscript /B7ν/lscript /CJ /CQ /CL /B4 /BF. /BL± /BC. /BJ /B5/B1/A0/BD/BG η/lscript /B7ν/lscript /CJ /CQ /CL /B4 /BE. /BL± /BC. /BI /B5/B1/A0/BD/BH η/prime/B4/BL/BH/BK/B5/lscript /B7ν/lscript /CJ /CQ /CL /B4 /BD. /BC/BE± /BC. /BF/BF /B5 /B1/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /C3 /C3 /D4/CP/CX/D6/A0/BD/BI /C3 /B7/C3 /BC/CB /B4 /BD. /BG/BL± /BC. /BC/BL /B5 /B1/A0/BD/BJ /C3 /B7/C3−π /B7/CJ /CR /CL /B4 /BH. /BH/BC± /BC. /BE/BK /B5 /B1/A0/BD/BK φπ /B7/CJ /CS/B8/CT /CL /B4 /BG. /BF/BK± /BC. /BF/BH /B5 /B1/A0/BD/BL φπ /B7/B8φ→ /C3 /B7/C3−/CJ /CS /CL /B4 /BE. /BD/BK± /BC. /BF/BF /B5 /B1/A0/BE/BC /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/A0/BE/BD /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→/C3−π /B7 /B4 /BE. /BI± /BC. /BG /B5/B1/A0/BE/BE /CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/B4 /BI. /BC± /BE. /BG /B5× /BD/BC− /BF/A0/BE/BF /C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→/C3−π /B7 /B4 /BH. /BD± /BE. /BH /B5× /BD/BC− /BF/A0/BE/BG /CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC→ /C3 /B7/C3− /BK/BD/BJ /BK/BD/BJ/BK/BD/BJ /BK/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 /A0/BE/BH /C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BE/BI /C3 /BC /C3 /BCπ /B7/DG/A0/BE/BJ /C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/CJ /CT /CL /B4 /BH. /BF± /BD. /BE /B5/B1/A0/BE/BK /C3 /B7/C3−π /B7π /BC/B4 /BH. /BI± /BC. /BH /B5/B1/A0/BE/BL φπ /B7π /BC/B8φ→ /C3 /B7/C3−/A0/BF/BC φρ /B7/B8φ→ /C3 /B7/C3−/B4 /BG. /BC /B7 /BD. /BD − /BD. /BE /B5/B1/A0/BF/BD φπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /B8φ→/C3 /B7/C3−< /BD. /BH /B1 /BL/BC/B1/A0/BF/BE /C3 /B7/C3−π /B7π /BC/D2/D3/D2/B9φ < /BD/BD /B1 /BL/BC/B1/A0/BF/BF /C3 /BC/CB /C3−π /B7π /B7/B4 /BD. /BI/BG± /BC. /BD/BE /B5 /B1/A0/BF/BG /C3∗/B4/BK/BL/BE/B5 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /CT /CL /B4 /BJ. /BC± /BE. /BH /B5/B1/A0/BF/BH /C3 /BC/C3−/BEπ /B7/B4/D2/D3/D2/B9 /C3∗ /B7 /C3∗ /BC/B5 < /BF. /BH /B1 /BL/BC/B1/A0/BF/BI /C3 /B7/C3 /BC/CBπ /B7π−/B4 /BL. /BI± /BD. /BF /B5× /BD/BC− /BF/A0/BF/BJ /C3 /B7/C3−π /B7π /B7π−/B4 /BK. /BK± /BD. /BI /B5× /BD/BC− /BF/A0/BF/BK φπ /B7π /B7π−/B8φ→ /C3 /B7/C3−/B4 /BH. /BL± /BD. /BD /B5× /BD/BC− /BF/A0/BF/BL /C3 /B7/C3−ρ /BCπ /B7/D2/D3/D2/B9φ < /BE. /BI × /BD/BC− /BG/BL/BC/B1/A0/BG/BC φρ /BCπ /B7/B8φ→ /C3 /B7/C3−/B4 /BI. /BI± /BD. /BF /B5× /BD/BC− /BF/A0/BG/BD φ /CP/BD /B4/BD/BE/BI/BC/B5 /B7/B8φ→/C3 /B7/C3−/B8 /CP /B7/BD→ρ /BCπ /B7 /B4 /BJ. /BH± /BD. /BF /B5× /BD/BC− /BF/A0/BG/BE /C3 /B7/C3−π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BL± /BJ /B5× /BD/BC− /BG/A0/BG/BF /C3 /BC/CB /C3 /BC/CBπ /B7π /B7π−/B4 /BK. /BG± /BF. /BH /B5× /BD/BC− /BG/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW/D3/D9/D8 /C3 /B3/D7/A0/BG/BGπ /B7π /BC< /BI × /BD/BC− /BG/BL/BC/B1/A0/BG/BHπ /B7π /B7π−/B4 /BD. /BD/BD± /BC. /BC/BK /B5 /B1/A0/BG/BI ρ /BCπ /B7/D2/D3/D8 /D7/CT/CT/D2/A0/BG/BJ π /B7/B4π /B7π−/B5/CB− /DB /CP/DA/CT /CJ /CU /CL /B4 /BL. /BJ± /BD. /BD /B5× /BD/BC− /BF/A0/BG/BK /CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→π /B7π−/A0/BG/BL /CU/BC /B4/BD/BF/BJ/BC/B5 π /B7/B8 /CU/BC→π /B7π−/A0/BH/BC /CU/BC /B4/BD/BH/BC/BC/B5 π /B7/B8 /CU/BC→π /B7π−/A0/BH/BD /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B8 /CU/BE→π /B7π−/B4 /BD. /BD± /BC. /BI /B5× /BD/BC− /BF/A0/BH/BE ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/B8ρ /BC→π /B7π−/B4 /BJ± /BI /B5× /BD/BC− /BG/A0/BH/BF π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/A0/BH/BGπ /B7π /B7π−π /BC< /BD/BG /B1 /BL/BC/B1/A0/BH/BH ηπ /B7/CJ /CT /CL /B4 /BD. /BH/BK± /BC. /BE/BD /B5 /B1/A0/BH/BI ωπ /B7/CJ /CT /CL /B4 /BE. /BH± /BC. /BL /B5× /BD/BC− /BF/A0/BH/BJ /BFπ /B7/BEπ−/B4 /BK. /BC± /BC. /BL /B5× /BD/BC− /BF/A0/BH/BKπ /B7π /B7π−π /BCπ /BC/DG/A0/BH/BL ηρ /B7/CJ /CT /CL /B4/BD/BF. /BC± /BE. /BE /B5/B1/A0/BI/BC ηπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /CJ /CT /CL< /BH /B1 /BL/BC/B1/A0/BI/BD /BFπ /B7/BEπ−π /BC/B4 /BG. /BL± /BF. /BE /B5/B1/A0/BI/BE η/prime/B4/BL/BH/BK/B5π /B7/CJ /CT /CL /B4 /BF. /BK± /BC. /BG /B5/B1/A0/BI/BF /BFπ /B7/BEπ−/BEπ /BC/DG/A0/BI/BG η/prime/B4/BL/BH/BK/B5ρ /B7/CJ /CT /CL /B4/BD/BE. /BE± /BE. /BC /B5/B1/A0/BI/BH η/prime/B4/BL/BH/BK/B5π /B7π /BC/BF /B9 /CQ/D3/CS/DD /CJ /CT /CL< /BD. /BK /B1 /BL/BC/B1/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6/D8 /CW /D6 /CT /CT /C3 /B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6/D8 /CW /D6 /CT /CT /C3 /B3/D7/C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6 /D8/CW/D6/CT/CT /C3 /B3/D7 /C5/D3 /CS/CT/D7 /DB/CX/D8/CW /D3/D2/CT /D3 /D6 /D8/CW/D6/CT/CT /C3 /B3/D7/A0/BI/BI /C3 /B7π /BC/B4 /BK. /BE± /BE. /BE /B5× /BD/BC− /BG/A0/BI/BJ /C3 /BC/CBπ /B7/B4 /BD. /BE/BH± /BC. /BD/BH /B5× /BD/BC− /BF/A0/BI/BK /C3 /B7η /B4 /BD. /BG/BD± /BC. /BF/BD /B5× /BD/BC− /BF/A0/BI/BL /C3 /B7η/prime/B4/BL/BH/BK/B5 /B4 /BD. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BJ/BC /C3 /B7π /B7π−/B4 /BI. /BL± /BC. /BH /B5× /BD/BC− /BF/A0/BJ/BD /C3 /B7ρ /BC/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/A0/BJ/BE /C3 /B7ρ /B4/BD/BG/BH/BC/B5 /BC/B8ρ /BC→π /B7π−/B4 /BJ. /BG± /BE. /BI /B5× /BD/BC− /BG/A0/BJ/BF /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B8 /C3∗ /BC→ /C3 /B7π−/B4 /BD. /BH/BC± /BC. /BE/BI/B5× /BD/BC− /BF/A0/BJ/BG /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/B8 /C3∗ /BC→/C3 /B7π− /B4 /BD. /BF/BC± /BC. /BF/BD /B5× /BD/BC− /BF/A0/BJ/BH /C3∗/B4/BD/BG/BF/BC/B5 /BCπ /B7/B8 /C3∗ /BC→/C3 /B7π− /B4 /BH± /BG /B5× /BD/BC− /BG/A0/BJ/BI /C3 /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BF/A0/BJ/BJ /C3 /BC/CBπ /B7π /B7π−/B4 /BF. /BC± /BD. /BD /B5× /BD/BC− /BF/A0/BJ/BK /C3 /B7/C3 /B7/C3−/B4 /BG. /BL± /BD. /BJ /B5× /BD/BC− /BG/A0/BJ/BL φ /C3 /B7/B8φ→ /C3 /B7/C3−< /BE. /BK × /BD/BC− /BG/BL/BC/B1/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7/BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7 /BW/D3/D9/CQ/D0/DD /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/D1/D3 /CS /CT/D7/A0/BK/BC /C3 /B7/C3 /B7π−/B4 /BE. /BL± /BD. /BD /B5× /BD/BC− /BG/BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT /BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT /BU/CP /D6/DD /D3/D2/B9/CP/D2/D8/CX/CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/A0/BK/BD /D4 /D2 /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS/CT /D7 /B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5/D1 /D3 /CS/CT /D7 /B8/A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8 /A1 /BV /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BV/BD /B5 /D1/D3 /CS/CT/D7/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BK/BEπ /B7/CT /B7/CT−/CJ /CV /CL< /BE. /BJ × /BD/BC− /BG/BL/BC/B1/A0/BK/BFπ /B7µ /B7µ−/CJ /CV /CL< /BE. /BI × /BD/BC− /BH/BL/BC/B1/A0/BK/BG /C3 /B7/CT /B7/CT−/BV/BD < /BD. /BI × /BD/BC− /BF/BL/BC/B1/A0/BK/BH /C3 /B7µ /B7µ−/BV/BD < /BF. /BI × /BD/BC− /BH/BL/BC/B1/A0/BK/BI /C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/BV/BD < /BD. /BG × /BD/BC− /BF/BL/BC/B1 /A0/BK/BJπ /B7/CT±µ∓/C4/BY /CJ /CW /CL< /BI. /BD × /BD/BC− /BG/BL/BC/B1/A0/BK/BK /C3 /B7/CT±µ∓/C4/BY /CJ /CW /CL< /BI. /BF × /BD/BC− /BG/BL/BC/B1/A0/BK/BLπ−/CT /B7/CT /B7/C4 < /BI. /BL × /BD/BC− /BG/BL/BC/B1/A0/BL/BCπ−µ /B7µ /B7/C4 < /BE. /BL × /BD/BC− /BH/BL/BC/B1/A0/BL/BDπ−/CT /B7µ /B7/C4 < /BJ. /BF × /BD/BC− /BG/BL/BC/B1/A0/BL/BE /C3−/CT /B7/CT /B7/C4 < /BI. /BF × /BD/BC− /BG/BL/BC/B1/A0/BL/BF /C3−µ /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BH/BL/BC/B1/A0/BL/BG /C3−/CT /B7µ /B7/C4 < /BI. /BK × /BD/BC− /BG/BL/BC/B1/A0/BL/BH /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BD. /BG × /BD/BC− /BF/BL/BC/B1/A0/BL/BI /BT /CS/D9/D1/D1/DD /D1/D3 /CS/CT /D9/D7/CT/CS /CQ /DD /D8/CW/CT /AC/D8/BA /B4/BJ/BF. /BI± /BD. /BF /B5/B1/CJ /CP /CL /CC/CW/CX/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 η /CU/D6/D3/D1η/prime/CS/CT/CR/CP /DD/D7/BA/CJ /CQ /CL/BY /D3 /D6/D2 /D3 /DB/B8 /DB /CT /CP/DA/CT/D6/CP/CV/CT /D8/D3/CV/CT/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CG/CT /B7ν/CT /CP/D2/CS /CGµ /B7νµ/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1 /BA/CJ /CR /CL/CC /CW /CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CX/D7 /D1/D3 /CS/CT /D1/CP /DD /CS/CX/AB/CT/D6 /CU/D6/D3/D1 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT/D7/D9/CQ/D1/D3 /CS/CT/D7 /D8/CW/CP/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /D8/D3 /CX/D8/B8 /CS/D9/CT /D8/D3 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/AB/CT/CR/D8/D7/BA /CB/CT/CT /D8/CW/CT/D6/CT/D0/CT/DA/CP/D2/D8 /D4/CP/D4 /CT/D6/D7/BA/CJ /CS /CL/CF /CT /CS/CT/CR/D3/D9/D4/D0/CT /D8/CW/CT /BW /B7/D7→φπ /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS/CU/D6/D3/D1 /D1/CP/D7/D7/D4 /D6/D3/CY/CT/CR/D8/CX/D3/D2/D7 /B4/CP/D2/CS/D9/D7/CT/CS/D8/D3 /CV/CT/D8 /D7/D3/D1/CT /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 /CU/D6/D3/D1/D8/CW/CT /BW /B7/D7→φπ /B7/B8φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS/CU/D6/D3/D1 /D8/CW/CT/BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7/D7→ /C3 /B7/C3−π /B7/BA /CC/CW/CP/D8 /CX/D7/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT/D7/CT /D8 /DB /D3/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D7 /D2/D3/D8 /CT/DC/CP/CR/D8/D0/DD /D8/CW/CT φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BC/BA/BG/BL/BD/BA/CJ /CT /CL/CC /CW /CX /D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D0/D0 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /AC/D2/CP/D0/B9/D7/D8/CP/D8/CT/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA/CJ /CU /CL /CC/CW/CX/D7 /CR/D3/D1/CT/D7 /CU/D6/D3/D1 /CP /C3 /B9/D1/CP/D8/D6/CX/DC /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT π /B7π−/CB /B9/DB /CP/DA/CT /CP/D2/CS/CX/D7 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 /B8 /CU/BC /B4/BD/BF/BC/BC/B5 /B8 /CU/BC /B4/BD/BE/BC/BC/DF /BD/BI/BC/BC/B5 /B8 /CU/BC /B4/BD/BH/BC/BC/B5 /B8 /CP/D2/CS/CU/BC /B4/BD/BJ/BH/BC/B5 /BA /C6/D3/D8 /CP/D0/D0 /D3/CU /D8/CW/CT/D7/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /D3/D9/D6 /CC /CP/CQ/D0/CT/D7/BA/CJ /CV /CL /CC/CW/CX/D7 /D1/D3 /CS/CT /CX/D7 /D2/D3/D8 /CP /D9/D7/CT/CU/D9/D0 /D8/CT/D7/D8 /CU/D3 /D6/CP/A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /CQ /CT/CR/CP/D9/D7/CT/CQ /D3/D8/CW /D5/D9/CP /D6/CZ/D7 /D1/D9/D7/D8 /CR/CW/CP/D2/CV/CT /AD/CP/DA/D3 /D6 /CX/D2 /D8/CW/CX/D7 /CS/CT/CR/CP /DD /BA/CJ /CW /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BD/BE /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BH /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/D3/D2/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BD/BD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP /BE/BA/BD /CU/D3 /D6 /BH /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BD/BI /BC/DC/BD/BJ /BC /BJ/BJ/DC/BD/BK /BG/BE /BC /BC/DC/BE/BK /BC /BG/BF /BG/BL /BC/DC/BF/BF /BC /BH/BE /BH/BL /BC /BF/BF/DC/BG/BH /BC /BG/BD /BG/BI /BC /BE/BH /BF/BD/DC/BH/BH /BC /BF/BL /BG/BG /BC /BE/BG /BF/BC /BE/BF/DC/BI/BE /BC /BG/BJ /BH/BF /BC /BF/BE /BF/BJ /BE/BK /BE/BK/DC/BJ/BC /BC /BF/BK /BG/BH /BC /BE/BF /BE/BL /BE/BE /BE/BD /BE/BI/DC/BL/BI − /BD/BI − /BJ/BD − /BK/BD − /BF/BC − /BJ/BE − /BH/BL − /BG/BH − /BH/BE − /BI/BL − /BG/BD /DC/BD/BC /DC/BD/BI /DC/BD/BJ /DC/BD/BK /DC/BE/BK /DC/BF/BF /DC/BG/BH /DC/BH/BH /DC/BI/BE /DC/BJ/BC /BW /B7/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW /B7/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW /B7/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW /B7/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BT /D2/D9/D1/CQ /CT/D6 /D3/CU /D3/D0/CS/CT/D6/B8 /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /D1/CP /DD/CQ /CT/CU/D3/D9/D2/CS /CX/D2 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF /B7/BC. /BD/BG − /BC. /BD/BE± /BC. /BC/BE /BC. /BD/BF /B7/BC. /BD/BG − /BC. /BD/BE± /BC. /BC/BE/BC. /BD/BF /B7/BC. /BD/BG − /BC. /BD/BE± /BC. /BC/BE /BC. /BD/BF /B7/BC. /BD/BG − /BC. /BD/BE± /BC. /BC/BE/BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE /bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/bracketleftbig/A0/parenleftbig /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL /B7/BC. /BE/BK − /BC. /BE/BJ± /BC. /BC/BG /BC. /BF/BL /B7/BC. /BE/BK − /BC. /BE/BJ± /BC. /BC/BG/BC. /BF/BL /B7/BC. /BE/BK − /BC. /BE/BJ± /BC. /BC/BG /BC. /BF/BL /B7/BC. /BE/BK − /BC. /BE/BJ± /BC. /BC/BG/BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC /B7/BC. /BD/BK − /BC. /BD/BF± /BC. /BC/BG /BC. /BE/BC /B7/BC. /BD/BK − /BC. /BD/BF± /BC. /BC/BG/BC. /BE/BC /B7/BC. /BD/BK − /BC. /BD/BF± /BC. /BC/BG /BC. /BE/BC /B7/BC. /BD/BK − /BC. /BD/BF± /BC. /BC/BG/BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE /BK/BD/BK /BK/BD/BK/BK/BD/BK /BK/BD/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 /A0/parenleftbig/B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/B4/D2/D3/D2/B9 /C3 /C3 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG± /BC. /BD/BJ± /BC. /BC/BF /BC. /BI/BG± /BC. /BD/BJ± /BC. /BC/BF/BC. /BI/BG± /BC. /BD/BJ± /BC. /BC/BF /BC. /BI/BG± /BC. /BD/BJ± /BC. /BC/BF /BF/BV/C7/BY/BY/C5/BT/C6 /BL/BD /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE/BF/BV/C7/BY/BY/C5/BT/C6 /BL/BD /D9/D7/CT/D7 /D8/CW/CT /CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CZ /CP/D3/D2 /CR/D3/D2/D8/CT/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CX/D7 /D2/D3/D2/B9/C3 /C3 /CU/D6/CP/CR/D8/CX/D3/D2/BA /CC/CW/CX/D7 /D2/D9/D1/CQ /CT/D6 /CX/D1/D4/D0/CX/CT/D7 /D8/CW/CP/D8 /CP /D0/CP /D6/CV/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BW /B7/D7 /CS/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CT η /B8η/prime/B8/CP/D2/CS/BB/D3 /D6 /D2/D3/D2/B9/D7/D4 /CT/CR/D8/CP/D8/D3 /D6 /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CC/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D2/CR/D0/D9/CS/CT/D7 η /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CU/D6/D3/D1 η/prime/CS/CT/CR/CP /DD/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF. /BH± /BF. /BD± /BE. /BC /BE/BF. /BH± /BF. /BD± /BE. /BC/BE/BF. /BH± /BF. /BD± /BE. /BC /BE/BF. /BH± /BF. /BD± /BE. /BC/BI/BJ/BG± /BL/BD /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BD/BJ/BC /C5/CT/CE/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BJ± /BD. /BL± /BC. /BK /BK. /BJ± /BD. /BL± /BC. /BK/BK. /BJ± /BD. /BL± /BC. /BK /BK. /BJ± /BD. /BL± /BC. /BK/BI/BK± /BD/BH /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BD/BJ/BC /C5/CT/CE/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BD± /BD. /BE± /BD. /BD /BD/BI. /BD± /BD. /BE± /BD. /BD/BD/BI. /BD± /BD. /BE± /BD. /BD /BD/BI. /BD± /BD. /BE± /BD. /BD/BF/BL/BK± /BE/BJ /C0/CD/BT/C6/BZ /BC/BI /BU /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BD/BJ/BC /C5/CT/CE/A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BF /B7/BC. /BC/BE/BG − /BC. /BC/BE/BD /BC. /BC/BJ/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BF /B7/BC. /BC/BE/BG − /BC. /BC/BE/BD /BC. /BC/BJ/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BF /B7/BC. /BC/BE/BG − /BC. /BC/BE/BD /BC. /BC/BJ/BJ /B7/BC. /BC/BH/BJ − /BC. /BC/BG/BF /B7/BC. /BC/BE/BG − /BC. /BC/BE/BD /BU/BT/C1 /BL/BJ /BU/BX/CB /CT /B7/CT−→ /BW /B7/D7 /BW−/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /C4/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 DECAY CONSTANTS OF CHARGED PSEUDO- SCALAR MESONS Written May 2008 by J. Rosner (Univ. Chicago) and S. Stone (Syracuse Univ.) Charged mesons formed from a quark and anti-quark can decay to a charged lepton pair when these objects annihilate v i aav i r t u a l W±boson. Fig. 1 illustrates this process for the purely leptonic decay of a D+meson. Figure 1: The annihilation process for pure D+leptonic decays in the Standard Model. Similar quark-antiquark annihilations via a virtual W+ (W−)t ot h e /lscript+ν(/lscript−¯ν) ﬁnal states occur for the π±,K±,D± s, andB±mesons. Let Pbe any of these pseudoscalar mesons. To lowest order, the decay width is Γ(P→/lscriptν)=G2 F 8πf2 Pm2 /lscriptMP/parenleftbigg 1−m2 /lscript M2 P/parenrightbigg2 |Vq1q2|2.(1) Here MPis the Pmass, m/lscriptis the /lscriptmass, |Vq1q2|is the Cabibbo-Kobayashi-Maskaw a (CKM) matrix element between the constituent quarks q1¯q2inP,a n dGFis the Fermi coupling constant. The parameter fPis the decay constant, and is related to the wave-function overlap of the quark and antiquark. The decay P±starts with a spin-0 meson, and ends up with a left-handed neutrino or ri ght-handed antineutrino. By angular momentum conservation, the /lscript±must then also be left-handed or right-handed, respectively. In the m/lscript= 0 limit, the decay is forbidden, and can only occur as a result of the ﬁnite /lscriptmass. This helicity suppression is the origin of the m2 /lscript dependence of the decay width.There is a complication in measuring purely leptonic decay rates. The process P→/lscriptνγis not simply a radiative correction, although radiative corrections contribute. The Pcan make a transition to a virtual P∗, emitting a real photon, and the P∗ decays into /lscriptν, avoiding helicity suppression. The importance of this amplitude depends on the decaying particle and thedetection technique. The /lscriptνγrate for a heavy particle such as Bdecaying into a light particle such as a muon can be larger than the width without photon emission [1]. On the otherhand, for decays into a τ ±, the helicity suppression is mostly broken and these eﬀects appear to be small. Measurements of purely leptonic decay branching fractions and lifetimes allow an experimental determination of the prod-uct|V q1q2|fP. If the CKM element is well known from other measurements, then fPcan be well measured. If, on the other hand, the CKM element is less well or poorly measured, havingtheoretical input on f Pcan allow a determination of the CKM element. The importance of measuring Γ( P→/lscriptν) depends on the particle being considered. For the Bsystem, fBis crucial for using measurements of B0- B0mixing to extract information on the fundamental CKM parameters. Knowledge of fBsis also needed, but this parameter ca nnot be directly measured as the Bsis neutral, so the violation of the SU(3) relation fBs=fB must be estimated theoretically. This diﬃculty does not occur forDmesons as both the D+andD+ sare charged, allowing the direct measurement of SU(3) breaking and a direct comparisonwith theory. (In this note mention of speciﬁc particle chargealso implies the use of the charge-conjugate partner.) ForB −andD+ sdecays, the existence of a charged Higgs boson (or any other charged object beyond the Standard Model) would modify the decay rates; however, this would not neces-sarily be true for the D +[2,3]. More generally, the ratio of µν toτνdecays can serve as one probe of lepton universality [2,4]. As|Vud|has been quite accurately measured in super- allowed βdecays [5], with a value of 0.97418(26), measure- ments of Γ( π+→µ+ν) yield a value for fπ. Similarly, |Vus|has been well measured in semileptonic kaon decays, so a value for fKfrom Γ( K−→µ−¯ν) can be compared to theoretical calcula- tions. Recently, however, lattice gauge theory calculations havebeen claimed to be very accurate in determining f K,a n dt h e s e have been used to predict |Vus|[6]. Next we review current measurements, starting with the charm system. The CLEO collaboration has measured thebranching fraction for D +→µ+νand recently updated their published result [7]. By using the well measured D+lifetime of 1.040(7) ps and assuming |Vcd|=|Vus|=0.2255(19) [8], they report fD+= (205 .8±8.5±2.5) MeV . (2) This result includes a 1% correction for the radiative µ+νγﬁnal state based on the estimate by Dobrescu and Kronfeld [9]. Before we compare this result with theoretical predictions, we discuss the D+ s.M e a s u r e m e n t so f fDshave been made by /BK/BD/BL /BK/BD/BL/BK/BD/BL /BK/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 Table 1: Experimental results for B(D+ s→ µ+ν),B(D+ s→τ+ν), and fD+ s. Numbers have been updated using the D+ slifetime of 0.50 ps. Results listed below the “Average” line have notbeen used in our average. The assumed valueofB φπ≡B(D+ s→φπ+) is listed if evident. ALEPH averages their two results to obtain a value for fD+ s. Experiment Mode BB φπ(%) fD+ s(MeV) CLEO-c [10] µ+ν (5.94±0.66±0.31)×10−3264±15±7 CLEO-c [10] τ+ν (8.0±1.3±0.4)×10−2310±25±8 CLEO-c [11] τ+ν (6.17±0.71±0.36)×10−2273±16±8 CLEO-c combined 274 ±10±5 Belle [12] µ+ν (6.44±0.76±0.57)×10−3275±16±12 Average CLEO combined & Belle 275 ±10 Average With radiative correction 273 ±10 CLEO [13] µ+ν (6.2±0.8±1.3±1.6)×10−33.6±0.9 273 ±19±27±33 BEATRICE [14] µ+ν (8.3±2.3±0.6±2.1)×10−33.6±0.9 312 ±43±12±39 ALEPH [15] µ+ν (6.8±1.1±1.8)×10−33.6±0.9 282 ±19±40 ALEPH [15] τ+ν (5.8±0.8±1.8)×10−2 L3 [16] τ+ν (7.4±2.8±1.6±1.8)×10−2299±57±32±37 OPAL [17] τ+ν (7.0±2.1±2.0)×10−2283±44±41 BaBar [18] µ+ν (6.74±0.83±0.26±0.66)×10−34.71±0.46 283 ±17±7±14 Table 2: Theoretical predictions of fD+ s,fD+, andfD+ s/fD+. QL indicates a quenched-lattice calculation. (Only selected results having errors are included.) Model fD+ s(MeV) fD+(MeV) fD+ s/fD+ Experiment (our averages) 273 ±10 205 .8±8.91 .33±0.07 Lattice (HPQCD+UKQCD) [21] 241 ±3 208 ±41 .162±0.009 Lattice (FNAL+MILC+HPQCD) [22] 249 ±3±16 201 ±3±17 1 .24±0.01±0.07 QL (QCDSF) [23] 220 ±6±5±11 206 ±6±3±22 1 .07±0.02±0.02 QL (Taiwan) [24] 266 ±10±18 235 ±8±14 1 .13±0.03±0.05 QL (UKQCD) [25] 236 ±8+17 −14 210±10+17 −16 1.13±0.02+0.04 −0.02 QL [26] 231 ±12+6 −1211±14+2 −121.10±0.02 QCD Sum Rules [27] 205 ±22 177 ±21 1 .16±0.01±0.03 QCD Sum Rules [28] 235 ±24 203 ±20 1 .15±0.04 Field Correlators [29] 210 ±10 260 ±10 1 .24±0.03 Isospin Splittings [30] 262 ±29 /BK/BE/BC /BK/BE/BC/BK/BE/BC /BK/BE/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 several groups and are listed in Table 1 [10–18]. Early mea- surements actually determined the ratio of the leptonic decayto some hadronic decay, usually Γ( D + s→/lscript+ν)/Γ(D+ s→φπ+). This introduces a large additional source of error since thedenominator is not well known. CLEO [10] has published abso-lute branching fractions for µ +νandτ+ν,τ+→π+ ν,a n di n a separate paper [11] for τ+ν,τ+→e+ν ν; there is also an as-yet-unpublished result from Belle [12] for µ+ν. We extract the decay constant from the measured branching ratios using |Vcs|=0.9742, and a Dslifetime of 0.50 ps. Our experimental average, fDs= (273 ±10) MeV , (3) uses only those results that are absolutely normalized [19]. We note that the experiments do not correct explicitly for any /lscript+νγ that may have been included. We have included the radiativecorrection of 1% in the µ +νrates [9] (the τ+νrates need not be corrected). Other theoretical calculations show that this rateis a factor of 40–100 below the µ +νrate for charm [20] Table 2 compares the experimental fDswith theoretical calculations [21–30]. While most theories give values lower than the fDsmeasurement, the errors are suﬃciently large, in most cases, to declare success. A recent unquenched lat-tice calculation [21], however, diﬀers by more than threestandard deviations [31]. Remarkably it agrees with f D+and consequently disagrees in the ratio fD+ s/fD+. Akeroyd and Chen [32] ﬁrst pointed out that leptonic decay widths are modiﬁed by new physics. Speciﬁcally, for the D+ andD+ s, in the case of the two-Higgs doublet model (2HDM), Eq. (1) is modiﬁed by a factor rqmultiplying the right-hand side: rq=/bracketleftBigg 1+/parenleftbigg1 mc+mq/parenrightbigg/parenleftbiggMDq MH+/parenrightbigg2/parenleftbig mc−mqtan2β/parenrightbig/bracketrightBigg2 ,(4) where mH+is the charged Higgs mass, MDqis the mass of the Dmeson (containing the light quark q),mcis the charm quark mass, mqis the light-quark mass, and tan βis the ratio of the vacuum expectation values of the two Higgs doublets. (Here wemodiﬁed the original formula to take into account the charmquark coupling [33]. ) For the D +,md/lessmuchmc, and the change due to the H+is very small. For the D+ s, however, the eﬀect can be substantial. One major concern is that we need to knowthe value of f D+ sin the Standard Model (SM). We can take that from a theoretical model. Our most aggressive choice isthat of the unquenched lattice calculation [21], because they claim the smallest error. Since the charged Higgs would lowerthe rate compared to the SM, in principle, experiment gives a lower limit on the charged Higgs mass. However, the value for the predicted decay constant using this model is more than 3standard deviations below the measurement, implying that (a) either the model of Ref. 21 is not representative; or (b) novalue of m H+in the two-Higgs doublet model will satisfy theconstraint at 99.9% conﬁdence level; or (c) there is new physics, diﬀerent from the 2HDM, that interferes constructively withthe SM amplitude [34]. Dobrescu and Kronfeld [9] emphasize that the discrepancy between the theoretical lattice calculation and the CLEO data issubstantial and “is worth interpreting in terms of new physics.”They give three possible examples of new physics models that might be responsible. These include a speciﬁc two-Higgs doublet model and two leptoquark models. The Belle [35] and BaBar [36] collaborations have found evidence for B −→τ−¯νdecays. The measurements are B(B−→τ−¯ν)=( 1 .79+0.56 +0 .46 −0.49−0.51)×10−4(Belle); =( 1.2±0.4±0.3±0.2)×10−4(BaBar); =( 1.42±0.43)×10−4(our average) .(5) The Belle and BaBar values have 3.5 and 2.6 standard-deviation signiﬁcances. More data are needed, and the average can onlybe provisional. Here the eﬀect of a charged Higgs is diﬀerent as it can either increase or decrease the expected SM branching ratio. The factor ris given in terms of the Bmeson mass, M B, by [2] r=/parenleftBigg 1−tan2βM2 B m2 H+/parenrightBigg2 . (6) In principle, we can get a limit in the tan β–mH+plane even with this statistically limited set of data. Again, we needto know the SM prediction of this decay rate. We ascertainthis value using Eq. (1). Here theory provides a value of f B= (216±22) MeV [37]. The subject of the value of |Vub|is addressed elsewhere [38]. Taking an average over inclusiveand exclusive determinations, and enlarging the error usingthe PDG prescription because the results diﬀer, we ﬁnd |V ub|= (3.9±0.5)×10−3, where the error is dominantly theoretical. We thus arrive at the SM prediction for the τ−¯νbranching fraction of (1.25±0.41)×10−4. Taking the ratio of the experimental value to the predicted branching ratio at its 90% c.l. upper limit and using Eq. (6), we ﬁnd that we can limit MH+/tanβ>3.5 GeV. The 90% c.l. lower limit also permits us to exclude the region 4.1 GeV <MH+/tanβ<9.6 GeV [39]. We now discuss the determination of charged pion and kaon decay constants. The sum of branching fractions for π−→ µ−¯νandπ−→µ−¯νγis 99.98770(4)%. The two modes are diﬃcult to separate experimentally, so we use this sum, with Eq. (1) modiﬁed to include photon emission and radiativecorrections [40]. The branching fraction together with thelifetime 26.033(5) ns gives f π−= (130 .4±0.04±0.2) MeV . (7) The ﬁrst error is due to the error on |Vud|, 0.97418(26) [5]; the second is due to the higher-order corrections. Similarly, the sum of branching fractions for K−→µ−¯νand K−→µ−¯νγis 63.57(11)%, and the lifetime is 12.3840(193) ns [41]. We use a value for f+(0)|Vus|obtained from the average of semileptonic kaon decays of 0.21661(46). The f+(0) must be /BK/BE/BD /BK/BE/BD/BK/BE/BD /BK/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW±/D7 determined theoretically. We follow Blucher and Marciano [8] in using the Leutwyler-Roos calculation f+(0) = 0 .961±0.008, that gives |Vus|=0.2255±0.0019, yielding fK−= (155 .5±0.2±0.8±0.2) MeV . (8) The ﬁrst error is due to the error on Γ, the second is due to the CKM factor |Vus|, and the third is due to the higher-order corrections. The largest sourc e of error in these corrections depends on the QCD part, which is based on one calculation inthe large N cframework. We have doubled the quoted error here; this would probably be unnecessary if other calculations wereto come to similar conclusions. A large part of the additionaluncertainty vanishes in the ratio of the K −andπ−decay constants, which is fK−/fπ−=1.193±0.002±0.006±0.001. (9) The ﬁrst error is due to the measured decay rates; the second is due to the uncertainties on the CKM factors; the third is dueto the uncertainties in the radiative correction ratio. These measurements have been used in conjunction with lattice calculations that predict f K/fπin order to ﬁnd a value for|Vus|/|Vud|. Together with the precisely measured |Vud|,t h i s gives an independent measure of |Vus|[6,41]. References 1. Most predictions for the rate for B−→µ−¯νγare in the range of 1 to 20 times the rate for B−→µ−¯ν.S e eG . Burdman, T. Goldman, and D. Wyler, Phys. Rev. D51, 111 (1995); P. Colangelo, F. De Fazio, and G. Nardulli, Phys. Lett. B372 , 331 (1996); ibid.,386, 328 (1996); A. Khodjamirian, G. 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Symp. on Lepton and Photon Interactions at High Energy, Daegu, Korea (2007) arXiv:0712.0734 [hep-ex] . /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG/BL/BC /C8/BX/BW/C4/BT/CA /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→ /BW /B7/D7 /BW∗−/D7 /B8 /BG/BD/BJ/BC /C5/CT/CE/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/BD/BG/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BD/BG/BE± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BD/BG/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BK± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BF± /BC. /BC/BD/BK± /BC. /BC/BC/BI /BG/BK/BL± /BH/BH /BI/BT /CD/BU/BX/CA/CC /BC/BJ /CE /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BD/BJ/BF± /BC. /BC/BE/BF± /BC. /BC/BF/BH /BD/BK/BE /BJ/BV/C0/BT/BW/C0/BT /BL/BK /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BF± /BC. /BC/BI± /BC. /BC/BG /BD/BK /BK/BT/C4/BX/CG/BT/C6/BW/CA/C7 /CE/BC /BC /BU/BX/BT /CCπ−/D2/D9/CR/D0/CT/D9/D7/B8 /BF/BH/BC 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/B7/D7→µ /B7νµ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D4 /D6/CT/D7/CT/D2/D8/D6/CT/D7/D9/D0/D8 /D0/CT/CP/CS/D7 /D8/D3 /CU/BW/D7 /BP /B4/BF/BE/BF ± /BG/BG± /BF/BI/B5 /C5/CT/CE/BA/BL/BT /BV/C7/CB/CC /BT /BL/BG /D3/CQ/D8/CP/CX/D2/D7 /CU/BW/D7 /BP /B4/BF/BG/BG ± /BF/BJ± /BH/BE± /BG/BE/B5 /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/B8 /D9/D7/CX/D2/CV/A0/B4 /BW /B7/D7→φπ /B7/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /BP /BC . /BC/BF/BJ± /BC. /BC/BC/BL/BA/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/parenleftbig φ/lscript /B7ν/lscript/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/parenleftbig φ/lscript /B7ν/lscript/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/parenleftbig φ/lscript /B7ν/lscript/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/parenleftbig φ/lscript /B7ν/lscript/parenrightbig/A0/BD/BC /BB/A0/BD/BE/A0/B4φ/lscript /B7ν/lscript /B5 /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /A0/B4 φ /CT /B7ν/CT /B5/CP /D2 /CS/A0 /B4 φµ /B7νµ /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BC/BI± /BC. /BC/BF /BE/BF /BD/BC/C3 /C7/BW /BT/C5/BT /BL/BI /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2/B8 /BI/BC/BC /BZ/CT/CE/BD/BC/C3 /C7/BW /BT/C5/BT /BL/BI/D3/CQ/D8/CP/CX/D2/D7 /CU/BW/D7 /BP/B4 /BD /BL /BG ± /BF/BH± /BE/BC± /BD/BG/B5 /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/B8 /D9/D7/CX/D2/CV/A0/B4 /BW /B7/D7→φ/lscript /B7ν /B5/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BC/BD/BK/BK± /BC. /BC/BC/BE/BL/BA /CC/CW/CT /D8/CW/CX/D6/CS /CT/D6/D6/D3 /D6 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/D3 /D2 φ/lscript /B7ν/lscript /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/BW/CT/CR/CP /DD /BV/D3/D2/D7/D8/CP/D2/D8/D7 /D3/CU /BV/CW/CP /D6/CV/CT/CS /C8/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /C5/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /BW /B7/D7/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BI± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BI± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD/BJ± /BC. /BJ/BD± /BC. /BF/BG /BD/BC/BE /BX/BV/C3/C4/CD/C6/BW /BC/BK /BV/C4/BX/C7 /CT /B7/CT−→ /BW /B7/D7 /BW∗−/D7 /B8 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/D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD. /BC± /BD. /BG± /BC. /BI /BD/BC/BE /BD/BG/BX/BV/C3/C4/CD/C6/BW /BC/BK /BV/C4/BX/C7 /CT /B7/CT−→ /BW /B7/D7 /BW∗−/D7 /B8 /BG/BD/BJ/BC/C5/CT/CE/BD/BG/CC/CW/CX/D7 /BX/BV/C3/C4/CD/C6/BW /BC/BK /DA/CP/D0/D9/CT /CP/D0/D7/D3 /D9/D7/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /C8/BX/BW/C4/BT/CA /BC/BJ /BT /B8 /CP/D2/CS /CX/D8 /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /D8/CW/CT/D7/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /BV/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /CT/CP /D6/D0/CX/CT/D6 /BV/C4/BX/C7 /D6/CT/D7/D9/D0/D8/D7/B8 /D8/CW/CT /CS/CT/CR/CP /DD /CR/D3/D2/D7/D8/CP/D2/D8/CU/BW/D7 /CX/D7 /BE/BJ/BG ± /BD/BC± /BH /C5/CT/CE/BA /A0/parenleftbig φ/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BD/BE /BB/A0/BD/BK /A0/parenleftbig φ/lscript 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/B7/CT−/CP/D8 /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BL /B7/BH. /BD − /BD. /BL /B7/BD. /BK − /BD. /BD /BE/BF/BU/BT/C1 /BL/BH /BV /BU/BX/CB /CT /B7/CT−/BG. /BC/BF /BZ/CT/CE/BE/BC/CC/CW/CX/D7 /BT /CD/BU/BX/CA/CC /BC/BI /C6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU /BC→ /BW /B4∗ /B5−/D7 /BW /B4∗ /B5/B7/CP/D2/CS /BU−→ /BW /B4∗ /B5−/D7 /BW /B4∗ /B5/BC/CS/CT/CR/CP /DD/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D7/D3/D1/CT /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D4/CP/D4 /CT/D6/D7/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU/BT /CD/BU/BX/CA/CC /BC/BH /CE /BA /BE/BD/BT /CD/BU/BX/CA/CC /BC/BH /CE /D9/D7/CT/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BU /BC→ /BW∗−/BW∗ /B7/D7 /CT/DA/CT/D2/D8/D7 /D7/CT/CT/D2 /CX/D2 /D8 /DB /D3 /CS/CX/AB/CT/D6/CT/D2/D8 /DB /CP /DD/D7/B8 /CX/D2/CQ /D3/D8/CW /D3/CU /DB/CW/CX/CR/CW /D8/CW/CT /BW∗−→ /BW /BCπ−/CS/CT/CR/CP /DD /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BM /B4/BD/B5 /CC/CW/CT /BW∗ /B7/D7→ /BW /B7/D7γ /B8/BW /B7/D7→φπ /B7/CS/CT/CR/CP /DD /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BA /B4/BE/B5 /CC/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BW /B7/D7 /D4 /CT/CP/CZ /CX/D2/D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/CV/CP/CX/D2/D7/D8 /D8/CW/CT /BW∗−γ /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS/BA/BE/BE/BT/CA/CC/CD/CB/C7 /BL/BI /D9/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗ /B7/BW∗−/D7 /CS/CT/CR/CP /DD/D7 /D8/D3 /CV/CT/D8 /CP /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DA/CP/D0/D9/CT /CU/D3 /D6/A0 /B4 /BW−/D7→φπ−/B5/BB/A0/B4 /BW /BC→ /C3−π /B7/B5/D3 /CU /BC . /BL/BE± /BC. /BE/BC± /BC. /BD/BD/BA/BE/BF/BU/BT/C1 /BL/BH /BV /D9/D7/CT/D7 /CT /B7/CT−→ /BW /B7/D7 /BW−/D7 /CT/DA/CT/D2/D8/D7 /CX/D2 /DB/CW/CX/CR/CW /D3/D2/CT /D3 /D6/CQ /D3 /D8 /CW /D3 /CU /D8 /CW /CT /BW±/D7 /CP /D6/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D8/D3/D3/CQ/D8/CP/CX/D2 /D8/CW/CT /AC/D6/D7/D8 /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /BW /B7/D7→φπ /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/B8/DB/CX/D8/CW/D3/D9/D8 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 σ /B4 /BW±/D7 /B5/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /DB/CX/D8/CW /D3/D2/D0/DD /D8 /DB /D3 /CK/CS/D3/D9/CQ/D0/DD/B9/D8/CP/CV/CV/CT/CSꜼ /CT/DA/CT/D2/D8/D7/B8 /D8/CW/CT/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6 /CX/D7 /DA/CT/D6/DD /D0/CP /D6/CV/CT/BA/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BL /BB/A0/BD/BJ /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BL /BB/A0/BD/BJ /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BL /BB/A0/BD/BJ /A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BD/BL /BB/A0/BD/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA /CF /CT /CS/CT/CR/D3/D9/D4/D0/CT /D8/CW/CT /BW /B7/D7→φπ /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D1/CP/D7/D7 /D4 /D6/D3/CY/CT/CR/D8/CX/D3/D2/D7 /B4/CP/D2/CS /D9/D7/CT/CS /D8/D3 /CV/CT/D8 /D7/D3/D1/CT /D3/CU /D8/CW/CT /D3/D8/CW/CT/D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 /CU/D6/D3/D1 /D8/CW/CT /BW /B7/D7→φπ /B7/B8φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CQ/D8/CP/CX/D2/CT/CS/CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /B7/D7→ /C3 /B7/C3−π /B7/BA /CC/CW/CP/D8 /CX/D7/B8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT/D7/CT /D8 /DB /D3/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D7 /D2/D3/D8 /CT/DC/CP/CR/D8/D0/DD /D8/CW/CT φ→ /C3 /B7/C3−/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /BC/BA/BG/BL/BD/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL/BI± /BC. /BC/BF/BF± /BC. /BC/BG/BJ /BC. /BF/BL/BI± /BC. /BC/BF/BF± /BC. /BC/BG/BJ/BC. /BF/BL/BI± /BC. /BC/BF/BF± /BC. /BC/BG/BJ /BC. /BF/BL/BI± /BC. /BC/BF/BF± /BC. /BC/BG/BJ/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BJ/BC/BD /CT/DA/D8/D7/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗ /BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BD /BB/A0/BD/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ/BK± /BC. /BC/BG/BI± /BC. /BC/BG/BC /BC. /BG/BJ/BK± /BC. /BC/BG/BI± /BC. /BC/BG/BC/BC. /BG/BJ/BK± /BC. /BC/BG/BI± /BC. /BC/BG/BC /BC. /BG/BJ/BK± /BC. /BC/BG/BI± /BC. /BC/BG/BC/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BJ/BC/BD /CT/DA/D8/D7/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BC /BB/A0/BD/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BC /BB/A0/BD/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BC /BB/A0/BD/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BC /BB/A0/BD/BK/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /DB /CT/D2 /D3 /DB /CV/CT/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ/D1/D3 /CS/CT/D7 /D3/CU /BF/B9/CQ /D3 /CS/DD /CS/CT/CR/CP /DD/D7 /CU/D6/D3/D1 /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BH± /BC. /BF/BG± /BC. /BE/BC /BL /BT/C4 /CE /BT/CA/BX/CI /BL/BC /BV /C6/BT/BD/BG /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BC. /BK/BG± /BC. /BF/BC± /BC. /BE/BE /BT/BW/C4/BX/CA /BK/BL /BU /C5/CA/C3/BF /CT /B7/CT−/BG. /BD/BG /BZ/CT/CE/BD. /BC/BH± /BC. /BD/BJ± /BC. /BD/BE /BV/C0/BX/C6 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/BC. /BK/BJ± /BC. /BD/BF± /BC. /BC/BH /BD/BD/BJ /BT/C6/C2/C7/CB /BK/BK /BX/BI/BL/BD /C8/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD. /BG/BG± /BC. /BF/BJ /BK/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BY /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BE /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BE /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BE /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BE /BB/A0/BD/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BF/BH± /BC. /BC/BE/BI /BC. /BD/BD± /BC. /BC/BF/BH± /BC. /BC/BE/BI/BC. /BD/BD± /BC. /BC/BF/BH± /BC. /BC/BE/BI /BC. /BD/BD± /BC. /BC/BF/BH± /BC. /BC/BE/BI/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BJ/BC/BD /CT/DA/D8/D7/A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BG /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BG /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BG /BB/A0/BD/BJ /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 π /B7/B8 /CU/BC→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BG /BB/A0/BD/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BG± /BC. /BC/BE/BF± /BC. /BC/BF/BH /BE/BG/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BJ/BC/BD /CT/DA/D8/D7/BE/BG/C1/D2 /D3/D8/CW/CT/D6 /DB /D3 /D6/CS/D7/B8 /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /CS/D3 /CT/D7/D2/B3/D8 /D7/CT/CT /D8/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA/A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BF /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BF /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BF /BB/A0/BD/BJ /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B8 /C3∗/BC→ /C3−π /B7/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7/parenrightbig/A0/BE/BF /BB/A0/BD/BJ/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CK/AC/D8 /CU/D6/CP/CR/D8/CX/D3/D2Ꜽ /CU/D6/D3/D1 /D8/CW/CT /BW/CP/D0/CX/D8/DE/B9/D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BF± /BC. /BC/BF/BE± /BC. /BC/BF/BE /BC. /BC/BL/BF± /BC. /BC/BF/BE± /BC. /BC/BF/BE/BC. /BC/BL/BF± /BC. /BC/BF/BE± /BC. /BC/BF/BE /BC. /BC/BL/BF± /BC. /BC/BF/BE± /BC. /BC/BF/BE/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BH /BU /BX/BI/BK/BJ /BW/CP/D0/CX/D8/DE /AC/D8/B8 /BJ/BC/BD /CT/DA/D8/D7/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BJ /BB/A0/BD/BK /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BJ /BB/A0/BD/BK /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BJ /BB/A0/BD/BK /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BE/BJ /BB/A0/BD/BK/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BC± /BC. /BE/BD± /BC. /BD/BF /BD. /BE/BC± /BC. /BE/BD± /BC. /BD/BF/BD. /BE/BC± /BC. /BE/BD± /BC. /BD/BF /BD. /BE/BC± /BC. /BE/BD± /BC. /BD/BF/BV/C0/BX/C6 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/A0/parenleftbig/C3 /B7/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC/BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BH. /BI/BH± /BC. /BE/BL± /BC. /BG/BC /BH. /BI/BH± /BC. /BE/BL± /BC. /BG/BC/BH. /BI/BH± /BC. /BE/BL± /BC. /BG/BC /BH. /BI/BH± /BC. /BE/BL± /BC. /BG/BC /BE/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BE/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /D9/D7/CT/D7 /D7/CX/D2/CV/D0/CT/B9 /CP/D2/CS /CS/D3/D9/CQ/D0/CT/B9/D8/CP/CV/CV/CT/CS /CT/DA/CT/D2/D8/D7 /CX/D2 /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D1/CP/D8/D6/CX/DC /CU/D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /AC/D8/BA /A0/parenleftbig φρ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BD/BL /A0/parenleftbig φρ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BD/BL /A0/parenleftbig φρ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BD/BL /A0/parenleftbig φρ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BD/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BI± /BC. /BE/BI /B7/BC. /BE/BL − /BC. /BG/BC /BD. /BK/BI± /BC. /BE/BI /B7/BC. /BE/BL − /BC. /BG/BC /BD. /BK/BI± /BC. /BE/BI /B7/BC. /BE/BL − /BC. /BG/BC /BD. /BK/BI± /BC. /BE/BI /B7/BC. /BE/BL − /BC. /BG/BC /BE/BH/BF /BT /CE/BX/CA/CH /BL/BE /BV/C4/BX/BE /CT /B7/CT−/similarequal /BD/BC. /BH /BZ/CT/CE /A0/parenleftbig φπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BD /BB/A0/BD/BL /A0/parenleftbig φπ /B7π /BC/BF/B9/CQ /D3 /CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BD /BB/A0/BD/BL /A0/parenleftbig φπ /B7π /BC/BF /B9 /CQ/D3/CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BD /BB/A0/BD/BL /A0/parenleftbig φπ /B7π /BC/BF /B9 /CQ/D3/CS/DD /B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig φπ /B7/B8φ→ /C3 /B7/C3−/parenrightbig/A0/BF/BD /BB/A0/BD/BL/CE /BT/C4/CD/BX 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φπ /B7π /B7π−/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BJ /A0/parenleftbig φπ /B7π /B7π−/B8φ→ /C3 /B7/C3−/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π /B7π−/parenrightbig/A0/BF/BK /BB/A0/BF/BJ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BD± /BC. /BC/BH± /BC. /BC/BI /BD/BF/BI /BE/BJ/C4/C1/C6/C3 /BC/BF /BW /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/BE/BJ/CC/CW/CX/D7 /C4/C1/C6/C3 /BC/BF /BW /D6/CT/D7/D9/D0/D8 /CX/D7 /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CX/D8/D7 /A0/B4 φπ /B7π /B7π−/B5/BB/A0/B4φπ /B7/B5 /D6/CT/D7/D9/D0/D8 /CP/CQ /D3/DA/CT/BA/A0/parenleftbig/C3 /B7/C3−ρ /BCπ /B7/D2/D3/D2/B9φ/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−π /B7π /B7π−/parenrightbig/A0/BF/BL 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/BC. /BF/BL /BE. /BL/BK± /BC. /BE/BC± /BC. /BF/BL/BE. /BL/BK± /BC. /BE/BC± /BC. /BF/BL /BE. /BL/BK± /BC. /BE/BC± /BC. /BF/BL/BG/BG/BJ /C2/BX/CB/CB/C7/C8 /BL/BK /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK/BI± /BC. /BF/BK /B7/BC. /BF/BI − /BC. /BF/BK /BE/BD/BJ /BT /CE/BX/CA/CH /BL/BE /BV/C4/BX/BE /CB/CT/CT /C2/BX/CB/CB/C7/C8 /BL/BK/A0/parenleftbig ηπ /B7π /BC/BF/B9/CQ /D3 /CS/DD/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BI/BC /BB/A0/BD/BK /A0/parenleftbig ηπ /B7π /BC/BF/B9/CQ /D3 /CS/DD/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BI/BC /BB/A0/BD/BK /A0/parenleftbig ηπ /B7π /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig φπ /B7/parenrightbig/A0/BI/BC /BB/A0/BD/BK /A0/parenleftbig ηπ /B7π /BC/BF /B9 /CQ/D3/CS/DD/parenrightbig/BB/A0/parenleftbig φπ 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/AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BG× /BD/BC− /BG/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BH. /BL× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BF < /BD. /BG× /BD/BC− /BF< /BD. /BG× /BD/BC− /BF < /BD. /BG× /BD/BC− /BF/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/BT /D8/CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2/B9/CU/CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BD× /BD/BC− /BG < /BI. /BD× /BD/BC− /BG< /BI. /BD× /BD/BC− /BG < /BI. /BD× /BD/BC− /BG/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/BT /D8/CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2/B9/CU/CP/D1/CX/D0/DD/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BF× /BD/BC− /BG< /BI. /BF× /BD/BC− /BG< /BI. /BF× /BD/BC− /BG< /BI. /BF× /BD/BC− /BG/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig π−/CT /B7/CT 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/BD/BC− /BH< /BE. /BL× /BD/BC− /BH < /BE. /BL× /BD/BC− /BH/BL/BC /C4/C1/C6/C3 /BC/BF /BY /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BE× /BD/BC− /BH/BL/BC /BT/C1/CC /BT/C4/BT /BL/BL /BZ /BX/BJ/BL/BD π−/C6 /BH/BC/BC /BZ/CT/CE < /BG. /BF× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/BT /D8/CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE 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/BC/BC/BJ± /BC. /BC/BF/BI± /BC. /BC/BD/BD − /BC. /BC/BC/BJ± /BC. /BC/BF/BI± /BC. /BC/BD/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4π /B7π−π±/B5/CX /D2 /BW±/D7→π /B7π−π±/BTCP /B4π /B7π−π±/B5/CX /D2 /BW±/D7→π /B7π−π±/BTCP /B4π /B7π−π±/B5/CX /D2 /BW±/D7→π /B7π−π±/BTCP /B4π /B7π−π±/B5/CX /D2 /BW±/D7→π /B7π−π±/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE/BC± /BC. /BC/BG/BI± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BC± /BC. /BC/BG/BI± /BC. /BC/BC/BJ/B7/BC. /BC/BE/BC± /BC. /BC/BG/BI± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BC± /BC. /BC/BG/BI± /BC. /BC/BC/BJ/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4π±η /B5/CX /D2 /BW±/D7→π±η /BTCP /B4π±η /B5/CX /D2 /BW±/D7→π±η/BTCP /B4π±η /B5/CX /D2 /BW±/D7→π±η /BTCP /B4π±η /B5/CX /D2 /BW±/D7→π±η/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK/BE± /BC. /BC/BH/BE± /BC. /BC/BC/BK − /BC. /BC/BK/BE± /BC. /BC/BH/BE± /BC. /BC/BC/BK − /BC. /BC/BK/BE± /BC. /BC/BH/BE± /BC. /BC/BC/BK − /BC. /BC/BK/BE± /BC. /BC/BH/BE± /BC. /BC/BC/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4π±η/prime/B5/CX /D2 /BW±/D7→π±η/prime/BTCP /B4π±η/prime/B5/CX /D2 /BW±/D7→π±η/prime/BTCP /B4π±η/prime/B5/CX /D2 /BW±/D7→π±η/prime/BTCP /B4π±η/prime/B5/CX /D2 /BW±/D7→π±η/prime/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BH± /BC. /BC/BF/BJ± /BC. /BC/BD/BE − /BC. /BC/BH/BH± /BC. /BC/BF/BJ± /BC. /BC/BD/BE − /BC. /BC/BH/BH± /BC. /BC/BF/BJ± /BC. /BC/BD/BE − /BC. /BC/BH/BH± /BC. /BC/BF/BJ± /BC. /BC/BD/BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4 /C3±π /BC/B5/CX /D2 /BW±/D7→ /C3±π /BC/BTCP /B4 /C3±π /BC/B5/CX /D2 /BW±/D7→ /C3±π /BC/BTCP /B4 /C3±π /BC/B5/CX /D2 /BW±/D7→ /C3±π /BC/BTCP /B4 /C3±π /BC/B5/CX /D2 /BW±/D7→ /C3±π /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE± /BC. /BE/BL /B7/BC. /BC/BE± /BC. /BE/BL/B7/BC. /BC/BE± /BC. /BE/BL /B7/BC. /BC/BE± /BC. /BE/BL/BT/BW /BT/C5/CB /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−/B8 /BX/CR/D1 /BP/BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±/D7→ /C3 /BC/CBπ±/BTCP /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±/D7→ /C3 /BC/CBπ±/BTCP /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±/D7→ /C3 /BC/CBπ±/BTCP /B4 /C3 /BC/CBπ±/B5/CX /D2 /BW±/D7→ /C3 /BC/CBπ±/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BJ± /BC. /BD/BD /B7/BC. /BE/BJ± /BC. /BD/BD/B7/BC. /BE/BJ± /BC. /BD/BD /B7/BC. /BE/BJ± /BC. /BD/BD/BT/BW /BT/C5/CB /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−/B8 /BX/CR/D1 /BP/BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4 /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3±π /B7π−/BTCP /B4 /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3±π /B7π−/BTCP /B4 /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3±π /B7π−/BTCP /B4 /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3±π /B7π−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD/BE± /BC. /BC/BJ/BC± /BC. /BC/BC/BL /B7/BC. /BD/BD/BE± /BC. /BC/BJ/BC± /BC. /BC/BC/BL/B7/BC. /BD/BD/BE± /BC. /BC/BJ/BC± /BC. /BC/BC/BL /B7/BC. /BD/BD/BE± /BC. /BC/BJ/BC± /BC. /BC/BC/BL/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BK /BV/C4/BX/C7 /CT /B7/CT−/CP/D8 /BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4 /C3±η /B5/CX /D2 /BW±/D7→ /C3±η /BTCP /B4 /C3±η /B5/CX /D2 /BW±/D7→ /C3±η/BTCP /B4 /C3±η /B5/CX /D2 /BW±/D7→ /C3±η /BTCP /B4 /C3±η /B5/CX /D2 /BW±/D7→ /C3±η/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BC± /BC. /BD/BK − /BC. /BE/BC± /BC. /BD/BK − /BC. /BE/BC± /BC. /BD/BK − /BC. /BE/BC± /BC. /BD/BK/BT/BW /BT/C5/CB /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−/B8 /BX/CR/D1 /BP/BG/BA/BD/BJ /BZ/CT/CE/BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5/CX /D2 /BW±/D7→ /C3±η/prime/B4/BL/BH/BK/B5 /BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5/CX /D2 /BW±/D7→ /C3±η/prime/B4/BL/BH/BK/B5/BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5/CX /D2 /BW±/D7→ /C3±η/prime/B4/BL/BH/BK/B5 /BTCP /B4 /C3±η/prime/B4/BL/BH/BK/B5 /B5/CX /D2 /BW±/D7→ /C3±η/prime/B4/BL/BH/BK/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BF/BJ − /BC. /BD/BJ± /BC. /BF/BJ − /BC. /BD/BJ± /BC. /BF/BJ − /BC. /BD/BJ± /BC. /BF/BJ/BT/BW /BT/C5/CB /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−/B8 /BX/CR/D1 /BP/BG/BA/BD/BJ /BZ/CT/CE /BW /B7/D7− /BW−/D7 /CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /B7/D7− /BW−/D7 /CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BW /B7/D7− /BW−/D7 /CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /BW /B7/D7− /BW−/D7 /CC /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH/B9/CA/BT /CC/BX /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3 /BC/CB /C3±π /B7π−/BT/CC/DA/CX/D3/D0 /B4 /C3 /BC/CB /C3±π /B7π−/B5/CX /D2 /BW±/D7→ /C3 /BC/CB /C3±π /B7π−/BVT≡/vector/D4/C3 /B7· /B4/vector/D4π /B7×/vector/D4π− /B5/CX /D7/CP /CC /B9/D3 /CS/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C3 /B7/B8π /B7/B8/CP /D2 /CS π−/D1/D3/D1/CT/D2/D8/CP/CU/D3 /D6 /D8/CW/CT /BW /B7/D7 /BA /BVT≡/vector/D4/C3−· /B4/vector/D4π−×/vector/D4π /B7 /B5 /CX/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D5/D9/CP/D2/D8/CX/D8 /DD /CU/D3 /D6/D8 /CW /CT/BW−/D7 /BA /BTT≡ /CJ/A0/B4/BVT> /BC/B5− /A0/B4/BVT< /BC/B5/CL /BB /CJ/A0/B4/BVT> /BC/B5/B7 /A0/B4/BVT< /BC/B5/CL /DB /D3/D9/D0/CS/B8 /CX/D2/D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/B8 /D8/CT/D7/D8 /CU/D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BW /B7/D7 /CS/CT/CR/CP /DD/D7 /B4/D8/CW/CT /A0/B3/D7 /CP /D6/CT /D4/CP /D6/D8/CX/CP/D0/DB/CX/CS/D8/CW/D7/B5/BA /CF/CX/D8/CW /BTT≡ /CJ/A0/B4− /BVT> /BC/B5− /A0/B4− /BVT< /BC/B5/CL /BB /CJ/A0/B4 − /BVT> /BC/B5/B7 /A0/B4 − /BVT</BC/B5/CL/B8 /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BTTviol≡ /BD /BE /B4/BTT− /BTT /B5 /D8/CT/D7/D8/D7 /CU/D3 /D6 /CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CT/DA/CT/D2 /DB/CX/D8/CW /D2/D3/D2/DE/CT/D6/D3/D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BI± /BC. /BC/BI/BJ± /BC. /BC/BE/BF − /BC. /BC/BF/BI± /BC. /BC/BI/BJ± /BC. /BC/BE/BF − /BC. /BC/BF/BI± /BC. /BC/BI/BJ± /BC. /BC/BE/BF − /BC. /BC/BF/BI± /BC. /BC/BI/BJ± /BC. /BC/BE/BF/BH/BC/BK± /BF/BG /C4/C1/C6/C3 /BC/BH /BX /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE /BW /B7/D7→φ/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /B7/D7→φ/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BW /B7/D7→φ/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BW /B7/D7→φ/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/BE≡ /BT/BE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BE± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BE± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BE± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BE± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BJ/BD/BF± /BC. /BE/BC/BE± /BC. /BE/BK/BG /BJ/BL/BF /C4/C1/C6/C3 /BC/BG /BV /BY /C7/BV/CB φµ /B7νµ/BD. /BH/BJ± /BC. /BE/BH± /BC. /BD/BL /BE/BJ/BD /BT/C1/CC /BT/C4/BT /BL/BL /BW /BX/BJ/BL/BD φ /CT /B7ν/CT /B8φµ /B7νµ/BD. /BG± /BC. /BH± /BC. /BF /BF/BC/BK /BT /CE/BX/CA/CH /BL/BG /BU /BV/C4/BX/BE φ /CT /B7ν/CT/BD. /BD± /BC. /BK± /BC. /BD /BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BY /BX/BI/BK/BJ φµ /B7νµ/BE. /BD /B7/BC. /BI − /BC. /BH± /BC. /BE /BD/BL /C3 /C7/BW /BT/C5/BT /BL/BF /BX/BI/BH/BF φµ /B7νµ/D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript /D6/DA≡ /CE /B4/BC/B5/BB /BT/BD /B4/BC/B5 /CX/D2 /BW /B7/D7→φ/lscript /B7ν/lscript/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BE± /BC. /BE/BD 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/BW/BI/BL /BC/BH/BG/BC/BC/BE /BV/BA/B9/C0/BA /BV/CW/CT/D2/BV/C0/BX/C6 /BC/BG/BV /C8/CA/C4 /BL/BF /BE/BF/BE/BC/BC/BD /CH/BA/B9/C9/BA /BV/CW/CT/D2/B8 /CG/BA/B9/C9/BA /C4/CX/BV/C7/C0/BX/C6 /BC/BG /C8/C4 /BU/BH/BJ/BK /BF/BH/BL /CC/BA/BW/BA /BV/D3/CW/CT/D2 /CT/D8 /CP/D0/BA/BW/C5/C1/CC/CA/BT/CB/C1/C6/C7/BA/BA/BA /BC/BG /C8/CA /BW/BJ/BC /BC/BL/BI/BC/BD/BD /CE/BA /BW/D1/CX/D8/D6/CP/D7/CX/D2/D3/DA/CX/CR/BY /BT /CH/CH /BT/CI/CD/BW/BW/C1/C6 /BC/BG /C8/CA /BW/BI/BL /BD/BD/BG/BC/BC/BK /BY /CP /DD/DD /CP/DE/D9/CS/CS/CX/D2/B8 /CA/CX/CP/DE/D9/CS/CS/CX/D2/C0/CF /BT/C6/BZ /BC/BG /C8/C4 /BU/BI/BC/BD /BD/BF/BJ /BW/BA/CB/BA /C0/DB /CP/D2/CV/B8 /BW/BA/B9/CF/BA /C3/CX/D1/C3 /C7/C4/C7/C5/BX/C1/CC/CB/BX/CE /BC/BG /C8/C4 /BU/BH/BK/BE /BF/BL /BX/BA/BX/BA /C3/D3/D0/D3/D1/CT/CX/D8/D7/CT/DA/B8 /C5/BA/BY/BA/C5/BA /C4/D9/D8/DE/C4/C1/C8/C3/C1/C6 /BC/BG /C8/C4 /BU/BH/BK/BC /BH/BC /C0/BA/C2/BA /C4/CX/D4/CZ/CX/D2/CB/BT/BW/CI/C1/C3 /C7 /CF/CB/C3/C1 /BC/BG /C8/C4 /BU/BH/BJ/BL /BF/BL /C5/BA /CB/CP/CS/DE/CX/CZ /D3 /DB/D7/CZ/CX/CB/C1/C5/C7/C6/C7 /CE /BC/BG /C8/CA /BW/BJ/BC /BD/BD/BG/BC/BD/BF /CH /D9/BA/BT/BA /CB/CX/D1/D3/D2/D3/DA/B8 /C2/BA/BT/BA /CC/CY/D3/D2/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BG /C5/C8/C4 /BT/BD/BL /BD/BL/BG/BL /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2/B8 /BZ/BA /CA/D9/D4/D4/BU/BT/C4/C1 /BC/BF /C8/CA /BW/BI/BK /BC/BJ/BD/BH/BC/BD /BZ/BA/CB/BA /BU/CP/D0/CX/BU/BT/CA/BW/BX/BX/C6 /BC/BF /C8/CA /BW/BI/BK /BC/BH/BG/BC/BE/BG /CF/BA/BT/BA /BU/CP/D6/CS/CT/CT/D2 /CT/D8 /CP/D0/BA/BU/BT/CA/C6/BX/CB /BC/BF /C8/CA /BW/BI/BK /BC/BH/BG/BC/BC/BI /CC/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA/BV/BT/C0/C6 /BC/BF /C8/CA /BW/BI/BK /BC/BF/BJ/BH/BC/BE /CA/BA/C6/BA /BV/CP/CW/D2/B8 /C2/BA/BW/BA /C2/CP/CR/CZ/D7/D3/D2/BV/C0/BX/C6/BZ /BC/BF/BV /C8/C4 /BU/BH/BI/BI /BD/BL/BF /C0/BA/B9/CH/BA /BV/CW/CT/D2/CV/B8 /CF/BA/B9/CB/BA /C0/D3/D9/BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BC/BF/BU /C8/C4 /BU/BH/BJ/BC /BD/BK/BC /C8 /BA /BV/D3/D0/CP/D2/CV/CT/D0/D3/B8 /BY/BA /BW/CT /BY /CP/DE/CX/D3/BW /BT /CC/CC /BT /BC/BF/BV /C8/C4 /BU/BH/BJ/BE /BD/BI/BG /BT/BA /BW/CP/D8/D8/CP/B8 /C8 /BA/C2/BA /C7/B3/BW/D3/D2/D2/CT/D0/D0/CB/CI/BV/CI/BX/C8 /BT/C6/C1/BT/C3 /BC/BF /C8/C4 /BU/BH/BI/BJ /BE/BF /BT/BA/C8 /BA /CB/DE/CR/DE/CT/D4/CP/D2/CX/CP/CZ/CC/BX/CA/BT/CB/BT/C3/C1 /BC/BF /C8/CA /BW/BI/BK /BC/BD/BD/BH/BC/BD /C3/BA /CC /CT/D6/CP/D7/CP/CZ/CX/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BF /C8/CA/C4 /BL/BD /BC/BD/BE/BC/BC/BF /BX/BA /DA/CP/D2 /BU/CT/DA/CT/D6/CT/D2/B8 /BZ/BA /CA/D9/D4/D4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5± /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD /B7/B5 /BW/D7 /BD /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB /BW/D7 /BD /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB/BW/D7 /BD /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB /BW/D7 /BD /B4/BE/BG/BI/BC/B5±/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BH/BL. /BI± /BC. /BI/C7/CD/CA /BY/C1/CC /BE/BG/BH/BL. /BI± /BC. /BI/C7/CD/CA /BY/C1/CC/BE/BG/BH/BL. /BI± /BC. /BI/C7/CD/CA /BY/C1/CC /BE/BG/BH/BL. /BI± /BC. /BI/C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BE/BG/BH/BL. /BI± /BC. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BG/BH/BL. /BI± /BC. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BG/BH/BL. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BH/BL. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /BE/BG/BI/BC. /BD± /BC. /BE± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BI /C8 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−/BE/BG/BH/BK. /BC± /BD. /BC± /BD. /BC /BD/BL/BH /BT /CD/BU/BX/CA/CC /BC/BG /BX /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BG/BH/BL. /BH± /BD. /BE± /BF. /BJ /BL/BE/BC /BT /CD/BU/BX/CA/CC /BC/BI /C8 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BW /B7/D7γ /CG /BE/BG/BH/BK. /BI± /BD. /BC± /BE. /BH /BH/BI/BC /BT /CD/BU/BX/CA/CC /BC/BI /C8 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BW /B7/D7π /BCγ /CG /BE/BG/BI/BC. /BE± /BC. /BE± /BC. /BK /BD/BE/BF /BT /CD/BU/BX/CA/CC /BC/BI /C8 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BW /B7/D7π /B7π−/CG/BE/BG/BH/BK. /BL± /BD. /BH /BD/BD/BE /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /BU→ /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7 /BW /B4∗ /B5/BE/BG/BI/BD. /BD± /BD. /BI /BD/BF/BL /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /BU→ /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7 /BW /B4∗ /B5/BE/BG/BH/BI. /BH± /BD. /BF± /BD. /BF /BD/BE/BI /BG, /BH/C5/C1/C3/BT/C5/C1 /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BE/BG/BH/BL. /BH± /BD. /BF± /BE. /BC /BD/BH/BE /BI, /BJ/C5/C1/C3/BT/C5/C1 /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BE/BG/BH/BL. /BL± /BC. /BL± /BD. /BI /BI/BC /BI, /BJ/C5/C1/C3/BT/C5/C1 /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BE/BG/BH/BL. /BE± /BD. /BI± /BE. /BC /BH/BJ /C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BD/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /BW /B7/D7γ /B8 /BW /B7/D7π /BCγ /B8 /BW /B7/D7π /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA /BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D8 /D3 /BW∗ /B7/D7π /BC/BA/BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D8 /D3 /BW /B7/D7γ /BA/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /BA/BH/CD/D7/CX/D2/CV /D1/BW∗ /B7/D7 /BP /BE/BD/BD/BE . /BG± /BC. /BJ /C5/CT/CE/BA /BK/BE/BL /BK/BE/BL/BK/BE/BL /BK/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW/D7 /BD /B4/BE/BG/BI/BC/B5± /BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7 /BA/BJ/CD/D7/CX/D2/CV /D1/BW /B7/D7 /BP/BD /BL /BI/BK . /BH± /BC. /BI/C5/CT/CE/BA /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BG/BJ. /BE± /BC. /BK /C7/CD/CA /BY/C1/CC /BF/BG/BJ. /BE± /BC. /BK /C7/CD/CA /BY/C1/CC/BF/BG/BJ. /BE± /BC. /BK /C7/CD/CA /BY/C1/CC /BF/BG/BJ. /BE± /BC. /BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BF/BG/BJ. /BD± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BJ. /BD± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BG/BJ. /BD± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BJ. /BD± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BL /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BF/BG/BG. /BD± /BD. /BF± /BD. /BD /BD/BE/BI /C5/C1/C3/BT/C5/C1 /BC/BG /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BF/BH/BD. /BE± /BD. /BJ± /BD. /BC /BG/BD /BU/BX/CB/CB/C7/C6 /BC/BF /BV/C4/BX/BE /BD/BC/BA/BI /CT /B7/CT−/BF/BG/BI. /BK± /BD. /BI± /BD. /BL /BH/BJ /BK/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /D1/BW∗ /B7/D7 /BP/BE /BD /BD /BE . /BG± /BC. /BJ/C5 /CT /CE /BA WEIGHTED AVERAGE 347.1 ±2.2 (Error scaled by 1.9) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. KROKOVNY 03B BELL 0.0BESSON 03 CLE2 4.4MIKAMI 04 BELL 3.0χ2 7.4 (Confidence Level = 0.024) 335 340 345 350 355 360 365/D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW∗±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7 /D1/BW/D7 /BD /B4/BE/BG/BI/BC/B5±− /D1/BW±/D7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BL/BD. /BD± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BL/BD. /BD± /BC. /BJ /C7/CD/CA /BY/C1/CC/BG/BL/BD. /BD± /BC. /BJ /C7/CD/CA /BY/C1/CC /BG/BL/BD. /BD± /BC. /BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BG/BL/BD. /BF± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BD. /BF± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL/BD. /BF± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL/BD. /BF± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL/BD. /BC± /BD. /BF± 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/BE/BH/BJ/BE. /BI± /BC. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BH/BJ/BE. /BE± /BC. /BF± /BD. /BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /BW/C3 /CG/BE/BH/BJ/BG. /BH± /BF. /BF± /BD. /BI /BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BT/CA/BZ /CT /B7/CT−→ /BW /BC/C3 /B7/CG/BE/BH/BJ/BF. /BE /B7/BD. /BJ − /BD. /BI± /BC. /BL /BE/BD/BJ /C3/CD/BU/C7/CC /BT /BL/BG /BV/C4/BX/BE /B7 /CT /B7/CT−∼ /BD/BC. /BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BJ/BC. /BC± /BG. /BF /BE/BH /BD/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG /BI/BC/BC /A6−/BT→ /BW /BC/C3 /B7/CG/BE/BH/BI/BK. /BI± /BF. /BE /BI/BG /BE/C0/BX/C1/CB/CC/BX/CA /BC/BE /BU /BT/C4/BX/C8 /CT /B7/CT−→ /BW /BC/C3 /B7/CG/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D0/D3 /DB/BA/BE/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /D9/D7/CX/D2/CV /D1/BW /BC /BP /BD/BK/BI/BG . /BH± /BC. /BH /C5/CT/CE /CP/D2/CS /D8/CW/CT /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D0/D3 /DB/BA /D1/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±− /D1/BW /BC /D1/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±− /D1/BW /BC /D1/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±− /D1/BW /BC /D1/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±− /D1/BW /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC/BG± /BF± /BD /BJ/BC/BG± /BF± /BD/BJ/BC/BG± /BF± /BD /BJ/BC/BG± /BF± /BD/BI/BG /C0/BX/C1/CB/CC/BX/CA /BC/BE /BU /BT/C4/BX/C8 /CT /B7/CT−→ /BW /BC/C3 /B7/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BC/BH. /BG± /BG. /BF /BE/BH /BF/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG /BI/BC/BC /A6−/BT→ /BW /BC/C3 /B7/CG/BF/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CF/C1/BW/CC/C0 /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CF/C1/BW/CC/C0/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CF/C1/BW/CC/C0 /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BE/BJ. /BD± /BC. /BI± /BH. /BI /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /BW/C3 /CG/BD/BC. /BG± /BK. /BF± /BF. /BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BT/CA/BZ /CT /B7/CT−→ /BW /BC/C3 /B7/CG/BD/BI /B7/BH − /BG± /BF /BE/BD/BJ /C3/CD/BU/C7/CC /BT /BL/BG /BV/C4/BX/BE /B7 /CT /B7/CT−∼ /BD/BC. /BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG /B7/BL − /BI /BE/BH /BG/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /CB/BX/C4/CG /BI/BC/BC /A6−/BT→ /BW /BC/C3 /B7/CG/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BAWEIGHTED AVERAGE 20±5 (Error scaled by 1.3) KUBOTA 94 CLE2 0.4ALBRECHT 96 ARG 1.1AUBERT,BE 06E BABR 1.7χ2 3.3 (Confidence Level = 0.196) - 2 00 2 04 06 08 0/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CF/C1/BW/CC/C0 /B4/C5/CT/CE/B5 /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/D7 /BE /B4/BE/BH/BJ/BF/B5−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BW /BC/C3 /B7/D7/CT/CT/D2/A0/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/D2/D3/D8 /D7/CT/CT/D2 /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BE/BD/BJ /C3/CD/BU/C7/CC /BT /BL/BG /BV/C4/BX/BE ± /CT /B7/CT−∼ /BD/BC. /BH/BZ /CT /CE/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BW /BC/C3 /B7/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BF< /BC. /BF/BF< /BC. /BF/BF< /BC. /BF/BF/BL/BC /C3/CD/BU/C7/CC /BT /BL/BG /BV/C4/BX/BE /B7 /CT /B7/CT−∼ /BD/BC. /BH/BZ /CT /CE /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BX /C8/CA/C4 /BL/BJ /BE/BE/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BX/CE/BW/C7/C3/C1/C5/C7 /CE /BC/BG /C8/CA/C4 /BL/BF /BE/BG/BE/BC/BC/BD /BT/BA/CE/BA /BX/DA/CS/D3/CZ/CX/D1/D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/C4/BX/CG /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/C1/CB/CC/BX/CA /BC/BE/BU /C8/C4 /BU/BH/BE/BI/BF/BG /BT/BA /C0/CT/CX/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /CI/C8/C0/CH /BV/BI/BL /BG/BC/BH /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/BU/C7/CC /BT /BL/BG /C8/CA/C4 /BJ/BE /BD/BL/BJ/BE /CH/BA /C3/D9/CQ /D3/D8/CP /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BC/BI /C8/C4 /BU/BI/BG/BE /BG/BK /C8 /BA /BV/D3/D0/CP/D2/CV/CT/D0/D3 /CT/D8 /CP/D0/BA/BV/C4/C7/CB/BX /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BL/BG/BC/BC/BG /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C7 /CG/BY/CC/C8/B5/CB/BX/C5/BX/C6/C7 /CE /BL/BL /CB/C8/CD /BG/BE /BK/BG/BJ /CB/BA/CE/BA /CB/CT/D1/CT/D2/D3/DA/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CD/BY/C6 /BG/BE /BL/BF/BJ/BA /BK/BF/BE /BK/BF/BE/BK/BF/BE /BK/BF/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BW/D7 /BE /B4/BE/BH/BJ/BF/B5±/B8 /BW/D7 /BD /B4/BE/BJ/BC/BC/B5± /BW/D7 /BD /B4/BE/BJ/BC/BC/B5± /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BD−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/C5/BT/CB/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/C5/BT/CB/CB/BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/C5/BT/CB/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BL/BC± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BI/BL/BC± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BI/BL/BC± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BI/BL/BC± /BJ/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /BE/BJ/BC/BK± /BL /B7/BD /BD − /BD/BC /BD/BK/BE /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /BU /B7→ /BW /BC /BW /BC/C3 /B7 /BE/BI/BK/BK± /BG± /BF /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BX /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BW/C3 /CG /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/CF/C1/BW/CC/C0 /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/CF/C1/BW/CC/C0/BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/CF/C1/BW/CC/C0 /BW/D7 /BD /B4/BE/BJ/BC/BC/B5 /B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BC± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BC± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC± /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BK± /BE/BF /B7/BF /BI − /BF/BD /BD/BK/BE /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /BU /B7→ /BW /BC /BW /BC/C3 /B7 /BD/BD/BE± /BJ± /BF/BI /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BX /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BW/C3 /CG /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /BW /BC/C3 /B7 /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BW/D7 /BD /B4/BE/BJ/BC/BC/B5±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BL/BE/BC/BC/BD /C2/BA /BU/D6/D3 /CS/DE/CX/CR/CZ /CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BX /C8/CA/C4 /BL/BJ /BE/BE/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BV/C7/C4/BT/C6/BZ/BX/C4/C7 /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BG/BC/BD/BE /C8 /BA /BV/D3/D0/CP/D2/CV/CT/D0/D3 /CT/D8 /CP/D0/BA/C5/BT /CC/CB/CD/C3/C1 /BC/BJ /BX/C8/C2 /BT/BF/BD /BJ/BC/BD /CC/BA /C5/CP/D8/D7/D9/CZ/CX/B8 /CC/BA /C5/D3 /D6/CX/CX/B8 /C3/BA /CB/D9/CS/D3/CW /BK/BF/BF /BK/BF/BF/BK/BF/BF /BK/BF/BF/CB/CT/CT /CZ 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/D6/CP/CR/CZ /CT/D8/D7 /CX/D2/CS/CX/CR/CP/D8/CT /D6/CT/DA/CX/CT/DB/D7/BA/CJ/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU /CQ /B9/AD/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/CL/CJ/BT /CB/CW/D3 /D6/D8 /C6/D3/D8/CT /D3/D2 /C0/BY /BT /BZ /BT/CR/D8/CX/DA/CX/D8/CX/CT/D7/CL • /BU±/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /BU±/CS/CT/CR/CP /DD/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 • /BU /BC/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CJ/C8 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /BU /CS/CT/CR/CP /DD/CL/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /BU /BC/CS/CT/CR/CP /DD/CJ /BU /B9 /BU /C5/CX/DC/CX/D2/CV/CL/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 • /BU±/BU /BC/BT/CS/D1/CX/DC/D8/D9/D6/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 • /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CT/D1/CT/CP/D2 /D0/CX/CU/CT/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 χ/CQ /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD • /CE/CR/CQ /CP/D2/CS /CE/D9/CQ /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7/CJ/BW/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CE/CR/CQ /CP/D2/CS /CE/D9/CQ /CL • /BU∗/D1/CP/D7/D7 • /BU/BD /B4/BH/BJ/BE/BD/B5 /BC/D1/CP/D7/D7 • /BU∗/C2 /B4/BH/BJ/BF/BE/B5/D1/CP/D7/D7/B8 /DB/CX/CS/D8/CW • /BU/BE /B4/BH/BJ/BG/BJ/B5 /BC/D1/CP/D7/D7 • /BU /BC/D7/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /BU /BC/D7 /CS/CT/CR/CP /DD/BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV • /BU∗/D7/D1/CP/D7/D7 • /BU∗ sJ /B4/BH/BK/BH/BC/B5/D1/CP/D7/D7/B8 /DB/CX/CS/D8/CW • /BU±/CR/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BT /D8 /CT/D2/CS /D3/CU /BU/CP /D6/DD /D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BM • /A3/CQ/D1/CP/D7/D7/B8 /D1/CT/CP/D2 /D0/CX/CU/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 • /A6/CQ /B8 /A6∗/CQ/D1/CP/D7/D7 • /A4 /BC/CQ /B8 /A4−/CQ/D1/CT/CP/D2 /D0/CX/CU/CT • /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CT/D1/CT/CP/D2 /D0/CX/CU/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 PRODUCTION AND DECAY OF b-FLAVORED HADRONS Updated April 2008 by Y. Kwon (Yonsei U., Seoul, Korea), G. Punzi (INFN, Pisa, Italy), and J. G. Smith (U. of Colorado, Boulder, CO, USA). Thebquark belongs to the third generation of quarks and is the weak–doublet partner of the tquark. The existence of the third–generation quark doublet was proposed in 1973 byKobayashi and Maskawa [1] in their model of the quark mixingmatrix (“CKM” matrix), and conﬁrmed four years later bythe ﬁrst observation of a b bmeson [2]. In the KM model, CPviolation is explained within the Standard Model (SM) by an irreducible phase of the 3 ×3 unitary matrix. The regular pattern of the three lepton and q uark families is one of the most intriguing puzzles in particle physics. The existence of familiesgives rise to many of the free parameters in the SM, includingthe fermion masses, and the elements of the CKM matrix. Since the bquark is the lighter element of the third– generation quark doublet, the decays of b-ﬂavored hadrons occur via generation-changing processes through this matrix.Because of this and the fact that the CKM matrix is close to a3×3 unit matrix, many interesting features such as loop and box diagrams, B 0 (s)– B0 (s)m i x i n g ,a sw e l la sl a r g e CPasymmetries, can be observed in the weak decays of b-ﬂavored hadrons. The CKM matrix is parameterized by three real parameters and one complex phase. This complex phase can become a source of CP violation in Bmeson decays. A crucial milestone in 2001 was the ﬁrst observation of CPviolation in the Bmeson system by the BaBar [3] and Belle [4] collaborations. They measureda large value for the parameter sin 2 β(= sin 2 φ 1) [5], almost four decades after the discovery of a small CPasymmetry in neutral kaons. A more detailed discussion of the CKM matrix andCPviolation can be found elsewhere in this Review [6,7]. Recent developments in the physics of b-hadrons include the observation of direct CPviolation, results for rare higher- order-weak decays, investigations of heavier b-hadrons ( B0 s, Bc, baryons, excited states), measurement of the B0 s-mixing frequency, increasingly accu rate determinations of the CKM matrix elements VcbandVub, and of the angles αandγof the unitarity triangle. The structure of this mini-review is organized as follows. After a brief description of theory and terminology, we dis-cussb-quark production and curre nt results on spectroscopy and lifetimes of b-ﬂavored hadrons. We then discuss some ba- sic properties of B-meson decays, followed by summaries of /BK/BF/BG /BK/BF/BG/BK/BF/BG /BK/BF/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 hadronic, rare, and electroweak penguin decays of B-mesons. There are separate mini-reviews for B Bmixing [8] and the ex- traction of the CKM matrix elements VcbandVubfromB-meson decays [9] in this Review. Theory and terminology: The ground states of b-ﬂavored hadrons decay via weak interac tions. In most hadrons, the b- quark is accompanied by light-partner quarks ( d,u,o rs), and the decay modes are well described by the decay of the bquark (spectator model) [10]. The dominant decay mode of a bquark isb→cW∗−(referred to as a “tree” or “spectator” decay), where the virtual W∗materializes either into a pair of leptons, /lscript¯ν(“semileptonic decay”), or into a pair of quarks, which then hadronizes. The decays in whic h the spectator quark combines with one of the quarks from W∗to form one of the ﬁnal state hadrons are suppressed by a factor /similarequal1/9, because the colors of the two quarks from diﬀerent sources must match(“color–suppression”). Many aspects of Bdecays can be understood with the use of Heavy Quark Eﬀective Theory (HQET) [11]. This has beenparticularly successful for semile ptonic decays. For further dis- cussion of HQET, see for instance Ref. 9. For hadronic decays, one typically uses eﬀective Hamilt onian calculations that rely on a perturbative expansion with Wilson coeﬃcients. In addition,some form of the factorization hypothesis is commonly used,where, in analogy with semileptonic decays, two-body hadronicdecays of Bmesons are expressed as the product of two inde- pendent hadronic currents, one describing the formation of acharm meson (in case of the dominant b→cW ∗−decays), and the other the hadronization of the remaining ud(or cs) system from the virtual W−. Qualitatively, for a Bdecay with a large energy release, the udpair (produced as a color singlet) travels fast enough to leave the interact ion region without inﬂuencing the charm meson. This is known to work well for the dominantspectator decays [12]. There are several common implementa-tions of these ideas for hadronic Bdecays, the most common of which are QCD factorization (QCDF) [13], perturbative QCD (pQCD) [14], and soft collinear eﬀective theory (SCET) [15]. The transition b→uis suppressed by |V ub/Vcb|2∼(0.1)2 relative to b→ctransitions, and gives way to rarer decay modes, e.g., loop-induced b→sdecays. The transition b→sis a ﬂavor-changing neutral-current (FCNC) process, and although not allowed in the SM as a tree-process, can occur via morecomplex diagrams (denoted “penguin” decays). The rates for such processes are comparable or larger than CKM-suppressed b→uprocesses. Penguin processes involving b→dtransitions are also possible, and have recently been observed [16,17].Other decay processes discussed in this Review include W– exchange (a Wis exchanged between initial–state quarks), penguin annihilation (the gluon from a penguin loop attachesto the spectator quark, similar to an exchange diagram), and pure–annihilation (the initial quarks annihilate to a virtual W, which then decays).Production and spectroscopy: The bound states of a b antiquark and a u,d,s,o rcquark are referred to as the Bu (B+),Bd(B0),B0 s,a n d B+ cmesons, respectively. The B+ cis the heaviest of the ground–state b-ﬂavored mesons, and the most diﬃcult to produce; it was observed for the ﬁrst time in the semileptonic mode by CDF in 1998 [18], but its mass was accurately determined only in 2006 from the fully reconstructedmode B + c→J/ψπ+[19]. The ﬁrst excited meson is called the B∗meson. B∗∗is the generic name for the four orbitally excited ( L=1 )B-meson states that correspond to the P-wave mesons in the charm system, D∗∗. Of the possible bound bbstates, the Υseries (S-wave) and the χb(P-wave) are well studied; see Ref. 20 for classiﬁcation and naming of these and other bbstates. Experimental studies of bdecays have been performed in e+e−collisions at the Υ(4S) resonance (ARGUS, CLEO, Belle, and BaBar), as well as at higher energies at the Zresonance (SLC and LEP) and in p¯pcollisions (Tevatron). The e+e−→b b production cross-section at the ZandΥ(4S) resonances are about 6 .6nband 1.1nb, respectively. High-energy p pcollisions produce b-ﬂavored hadrons of all species with a very large cross-section ( σ(p p→bX,|η|<1)∼30µbat the Tevatron, which is expected to be ten times larger at the LHC ppcollider with√ s= 14 TeV). The total b-production cross section in hadronic collision is an interesting test of our understandingof QCD processes. For many years, experimental measurementshave been several times higher than predictions. With improved measurements [21], more accurate input parameters, and more advanced calculations [22], the discrepancy between theoryand data is now much reduced, although the presence ofinconsistencies among existi ng measurements makes further data desirable. As of this writing, BaBar and Belle have accumulated approximately 500 fb −1and 700 fb−1, respectively, and CDF and D0 have each accumulated about 2.5 fb−1. Although these numbers imply that the majority of b-quarks are produced in hadron collisions, the larg e backgrounds cause the hadron collider experiments to have lower eﬃciency. Only the few decaymodes for which triggering and reconstruction are easiest havebeen studied so far in hadron co llisions. These have included ﬁnal states with leptons, and the exclusive modes into all charged particles. In contrast, detectors operating at the Υ(4S) (“B-Factories”) have a high eﬃciency for most decays, and haveprovided large samples of a rich variety of decays of B 0andB+ mesons. In hadron collisions, most production happens as b bpairs, ei- ther via s-channel production or gluon–splitting, with a smaller fraction of single b-quarks produced by ﬂavor excitation. After production, each quark of a b bpair hadronizes separately and incoherently from the other, but it is still possible, althoughdiﬃcult, to obtain a statistical indication of the charge of aproduced b/ bquark (“ﬂavor tag” or “charge tag”) from the accompanying particles produced in the hadronization process,or from the decay products of the other quark. The momentum /BK/BF/BH /BK/BF/BH/BK/BF/BH /BK/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 spectrum of produced b-quarks typically peaks near the b-quark mass, and extends to much higher momenta, dropping by abouta decade for every ten GeV. This implies typical decay lengthsof amm, that are important to resolve the fast oscillations of B 0 smesons. Ine+e−colliders, since the Bmesons are very slow in the Υ(4S) rest frame, asymmetric beam energies are used to boost the decay products to improve the precision of time-dependentmeasurements that are crucial for the study of CPviolation. At KEKB, the boost is βγ=0.43, and the typical B-meson d e c a yl e n g t hi sd i l a t e df r o m ≈20µmto≈200µm. PEP-II uses a slightly larger boost, βγ=0.55. The two Bmesons produced in Υ(4S) decay are in a coherent quantum state, which makes it easier than in hadron collision to infer the charge state of one Bmeson from observation of the other; however, the coherence also requires to determine the decaytime of both mesons, rather than just one, in order to performtime–dependent CP–violation measurements. For the measurement of branching fractions, the initial composition of the data sample must be known precisely. The Υ(4S) resonance decays predominantly to B 0 B0andB+B−; the current experimental upper limit for non- B Bdecays of the Υ(4S) is less than 4% at the 95% conﬁdence level (CL) [23]. The only known modes of this category are decays to lowerΥstates and a pion pair, recently observed with branching fractions of order 10 −4[24]. The ratio f+/f0of the fractions of charged to neutral Bproductions from Υ(4S)d e c a y sh a s been measured by CLEO, BaBar, and Belle in various ways, typically based on pairs of isospin-related decays of B+andB0, such that it can be assumed that Γ( B+→x+)=Γ ( B0→x0). In this way, the ratio of the number of events observed inthese modes is proportional to ( f +τ+)/(f0τ0) [25–28]. BaBar has also performed an independent measurement of f0with a diﬀerent method that does not require isospin symmetry orthe value of the lifetime ratio, based on the number of events with one or two reconstructed B 0→D∗−/lscript+νdecays [29]. The combined result, from the current average of τ+/τ0,i s f+/f0=1.065±0.026 [30]. This number is currently a bit less consistent with equal production of B+B−andB0 B0 pairs than it used to be in the past (deviates from unity by 2.5 σ), but we still assume f+/f0= 1 in this mini-review except where explicitly stated otherwise. This assumption is also supported by the near equality of the B+andB0masses: our ﬁ to fC L E O ,A R G U S ,a n dC D Fm e a s u r e m e n t sy i e l d s m(B0)= 5279.50±0.33 MeV /c2,m(B+) = 5279 .13±0.31 MeV /c2,a n d m(B0)−m(B+)=0.37±0.24 MeV /c2. CLEO and Belle have also collected some data at the Υ(5S) resonance [31,32]. They measured the fraction of events with a pair of B0 smesons over the total number of events with a pair of b-ﬂavored hadrons. Their combined result is fs[Υ(5S)] = 0.199±0.029, thus establishing an alternative way of producing samples of B0 smesons, dominated by production ofB∗0 s¯B∗0 sevents. However, the small boost of B0 smesons produced in this way prevents resolution of their fast oscillationsfor time-dependent measurements; these are only accessible in hadron collisions or at the Zpeak. In high-energy collisions, the produced bor¯bquarks can hadronize with diﬀerent probabilities into the full spectrum ofb-hadrons, either in their ground or excited states. Table 1 shows the measured fractions fd,fu,fs,a n d fbaryon ofB0, B+,B0 s,a n d bbaryons, respectively, in an unbiased sample of weakly decaying bhadrons produced at the Zresonance and in p pcollisions [30]. The results were obtained from a ﬁt where the sum of the fractions were constrained to equal 1.0, neglecting production of Bcmesons. The observed yields of Bc mesons at the Tevatron [18], provide an estimate fc=0.2%, in agreement with expectations [33], which is below the currentexperimental uncertainties in the other fractions. The combined values assume identical hadronization in p p collisions and in Zdecay. These could in principle diﬀer, because of the diﬀerent momentum distributions of the b-quark in these processes; the sample used in the p pmeasurements has momenta close to the bmass, rather than mZ/2. A test of the agreement between production fractions may be given by comparisonof values of the average time-integrated mixing probabilityparameter ¯ χ=f dχd+fsχs[8], which is an important input in the determination of the world-averages of production fractions. The current measurements of χfrom LEP and Tevatron diﬀer by 1.8 σ[30]. This slight discrepancy causes a larger uncertainty in the combined fractions in Table 1. With the availability ofincreasing large samples of b-ﬂavored mesons and baryons at p p colliders, the limited knowledge of these fractions has becomean important limiting factor i n the determination of their branching fractions. Table 1: Fractions of weakly-decaying b-hadron species in Z→b bdecay and in p pcollisions at√ s=1.8T e V . bhadron Fraction at Z [%] Combined with pp[%] B+,B040.2±0.93 9 .9±1.1 B0 s 10.5±0.91 1 .1±1.2 bbaryons 9 .1±1.59 .2±1.9 Excited B-meson states have been observed by CLEO, LEP, CUSB, D0, and CDF. The current world average oftheB ∗–Bmass diﬀerence is 45 .78±0.35 MeV /c2. Evidence forB∗∗(L=1) production has been presented by the LEP and CDF experiments [34], as a broad resonance in the mass of an inclusively reconstructed bottom hadron candidate combined with a charged pion from the primary vertex. Resultswith exclusive modes have been obtained at the Tevatron,allowing separation of the narrow states, B 1andB∗ 2.T h eD 0 collaboration measures M(B1) = 5720 .6±2.4±1.4M e V / c2and M(B∗ 2)−m(B1)=2 6 .2±3.1±0.9M e V / c2[35]. The narrow B∗∗ sstates, ﬁrst sighted by OPAL as a single broad enhancement in the B+Kmass spectrum [36], have now been clearly observed and separately measured at the /BK/BF/BI /BK/BF/BI/BK/BF/BI /BK/BF/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 Tevatron [37]: M(Bs1) = 5829 .4±0.7M e V / c2(CDF) and M(B∗ s2) = 5839 .7±0.7M e V / c2(CDF), M(B∗ s2) = 5839 .6± 1.1±0.7M e V / c2(D0). Baryon states containing a bquark are labeled according to the same scheme used for non- bbaryons, with the addition of absubscript [20]. For many years, the only well-established bbaryon was the Λ0 b(quark composition udb); only indirect evidence for Ξb(dsb) production had been obtained at LEP [38]. This situation is now rapidly changing due to the large samplesbeing accumulated at the Tevatron. Clear signals of four baryonstates, Σ + b,Σ∗+ b(uub),Σ− b,Σ∗− b(ddb) have been obtained by CDF in Λ0 bπ±ﬁnal state [39]. The strange bottom baryon Ξ± bhas been observed in the exclusive mode Ξ± b→J/ψΞ± by D0 [40], and CDF [41]. The masses of all these new baryons have been measured to a precision of a few MeV/ c2, and found to be in agreement with predictions from HQET.The relative production of Ξ bandΛbbaryons has been found to be consistent with the BstoBdproduction ratio [40]. Lifetimes: Precise lifetimes are key in extracting the weak parameters that are important for understanding the role of the CKM matrix in CPviolation, such as the determination of Vcb andB0 s B0 smixing measurements. In the naive spectator model, the heavy quark can decay only via the external spectatormechanism, and thus, the lifetimes of all mesons and baryonscontaining bquarks would be equal. Non–spectator eﬀects, such as the interference between contributing amplitudes, modifythis simple picture and give rise to a lifetime hierarchy for b-ﬂavored hadrons similar to the one in the charm sector. However, since the lifetime diﬀerences are expected to scale as1/m 2 Q,w h e r e mQis the mass of the heavy quark, the variations in the bsystem are expected to be signiﬁcantly smaller; on the order of 10% or less [42]. We expect: τ(B+)≥τ(B0)≈τ(B0 s)>τ(Λ0 b)/greatermuchτ(B+ c).(1) In the B+ c, both quarks can decay weakly, resulting in a much shorter lifetime. Measurements of lifetimes for the various b-ﬂavored hadrons thus provide a means to determine the importance of non-spectator mechanisms in the bsector. Over the past years, the precision of silicon vertex detec tors, and the increasing avail- ability of fully–reconstructed samples, yielded measurements with much-reduced statistical and systematic uncertainties, atthe 1% level. The averaging of precision results from diﬀerentexperiments is a complex task that requires careful treatment ofcorrelated systematic uncertainties; the world averages given inthis mini-review (Table 2) have been determined by the HeavyFlavor Averaging Group (HFAG) [30].Table 2: Summary of inclusive and exclusive world-average b-hadron lifetime measurements. For the two B 0 saverages, see text below. Particle Lifetime [ps] B+1.638±0.011 B01.530±0.009 B0 s 1.417±0.042 (ﬂavor-speciﬁc) B0 s 1.437+0.031 −0.030(1/Γs) B+ c 0.463±0.071 Λb 1.383+0.049 −0.048 Ξbmixture 1 .42+0.28 −0.24 b-baryon mixture 1 .319+0.39 −0.38 b-hadron mixture 1 .568±0.009 The short B+ clifetime is in good agreement with pre- dictions [43]. For precision comparisons with theory, lifetime ratios are more sensitive. Experimentally we ﬁnd: τB+ τB0=1.071±0.009,τB0s τB0=0.939±0.021, τΛb τB0=0.904±0.032, while theory makes the following predictions [42,44] τB+ τB0=1.06±0.02,τB0s τB0=1.00±0.01,τΛb τB0=0.88±0.05. The ratio of B+toB0is measured to better than 1%, and is sig- niﬁcantly diﬀerent from one, in agreement with predictions [42]. Conversely, the ratio of B0 stoB0lifetimes is expected to be very close to one, but exhibits a 2.5 σdeviation. The Λblifetime has a history of discrepancies. Predictions used to be higher thandata, before the introduction of higher-order eﬀects loweredthem. The latest measurements, from CDF on the exclusiveJ/ψΛ mode [45], and from D0 [46] on both semileptonic and J/ψΛ mode, disagree at the 3 σlevel. Further measurements will help clarify the situation in the future. Neutral Bmesons are two-component systems similar to neutral kaons, with a light (L) and a heavy (H) mass eigenstate,and independent decay widths Γ Land Γ H. The SM predicts an o n - z e r ow i d t hd i ﬀ e r e n c e ∆Γ=Γ L−ΓH>0f o rb o t h Bs andBd.F o rBd,∆Γd/Γdis expected to be ∼0.2%. Analysis of BaBar and DELPHI data on CP-speciﬁc modes of the B0yield a combined result: ∆Γd/Γd=0.009±0.037 [30]. The issue is much more interesting for the Bs, since the SM expectation for∆Γs/Γsis of order 10%. This potentially non-negligible diﬀerence requires care when deﬁning the B0 slifetime. As indicated in Table 2, two diﬀerent lifetimes are deﬁned for the B0 smeson: one is deﬁned as 1 /Γs,w h e r eΓ sis the aver- age width of the two mass eigenstates (Γ L+ΓH)/2; the other is obtained from “ﬂavor-speciﬁc” decays ( e.g., semileptonic) and depends both on Γ sand∆Γs. Experimentally, the quantity ∆Γscan be accessed by measuring lifetimes in decays into CP eigenstates, which are expected to be close approximations tothe mass eigenstates. This has been done with the J/ψφ mode, /BK/BF/BJ /BK/BF/BJ/BK/BF/BJ /BK/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 where the two CPeigenstates are distinguished by angular distributions, and in B0 s→K+K−which is dominated by a single CP-state. The current experimental information is dom- inated by CDF and D0 measurements on the J/ψφ mode. By appropriately combining all published measurements of J/ψφ lifetimes and ﬂavor-speciﬁc lifetimes, the HFAG group obtains a world-average ∆Γs/Γs=0.121+0.083 −0.090[30]; the quoted uncer- tainties are, however, non-Gaussian, and a better representationof the current uncertainty is given by the 95% CL interval:−0.06<∆Γ s/Γs<0.28 [30], which is still compatible with zero. The latest predictions yield ∆Γs/Γs=0.147±0.060 [47], in agreement with the experiment within the large uncer-tainties on both. The experimental precision can still im- prove in the near future with the growth of Tevatron sam- ples; a very recent update by CDF, not yet included inthe above average yields already a signiﬁcant improvement:∆Γ s=0.076+0.059 −0.063±0.006 ps−1[48]. D0 combined the contour in the ( φs,∆Γ) plane ( φsis the B0 smixing phase) with a constraint obtained from the charge asymmetry in B0 soscilla- tions to obtain the result ∆Γs=0.13±0.09 ps−1[49]. Further improvements may come from B0 s→K+K−, and alternative (model–dependent) determinations via the B0 s→D(∗)+ sD(∗)− s branching fraction [50]. From the theoretical point of view, the best quantity to use is ∆Γs/∆M s, which is much less aﬀected by hadronic uncertainties: ∆Γs/∆M s=( 4 9.7±9.4)×10−4[47]. Exploiting the very accurate measurement of ∆Msnow available [51], this can be turned into a SM prediction with just 20% uncertainty:∆Γ s/Γs=0.127±0.024. This is likely to be of importance in future comparisons to improved measurements. Bmeson decay properties: Semileptonic Bdecays B→ Xc/lscriptνandB→Xu/lscriptνprovide an excellent way to measure the magnitude of the CKM elements |Vcb|and|Vub|respectively, because the strong interaction eﬀects are much simpliﬁed due to the two leptons in the ﬁnal state. Both exclusive and inclu-sive decays can be used, and the nature of uncertainties arequite complementary. For exclusive decay analysis, knowledgeof the form factors for the exclusive hadronic system X c(u)is re- quired. For inclusive analysis, it is usually necessary to restrictthe available phase-space of the decay products to suppressbackgrounds; subsequently uncertainties are introduced in the extrapolation to the full phase-space. Moreover, restriction to a small corner of the phase-space may result in breakdownof the operator-product expansion scheme, thus making theo-retical calculations unreliable. A more detailed discussion of B semileptonic decays and the extraction of |V cb|and|Vub|is given elsewhere in this Review [9]. On the other hand, hadronic decays of Bare complicated because of strong interaction e ﬀects caused by the surrounding cloud of light quarks and gluons. While this complicates the extraction of CKM matrix elements, it also provides a greatopportunity to study perturbative and non-perturbative QCD,hadronization, and Final State Interaction (FSI) eﬀects. Pure–penguin decays were ﬁrst established by the observation of B→K ∗γ[52]. Some observed decay modes such as B0→D− sK+, may be interpreted as evidence of a W-exchange process [53]. The recent evidence for the decay B+→τ+νfrom Belle [54] and BaBar [55] is the ﬁrst sign of a pure annihilation decay. There is growing evidence that penguin annihilation processesmay be important in decays with two vector mesons in the ﬁnalstate [56]. Hadronic decays: Most of the hadronic Bdecays involve b→ctransition at the quark level, resulting in a charmed hadron or charmoniumin the ﬁnal state. Other types of hadronic decays are very rareand will be discussed separately in the next section. The exper- imental results on hadronic Bdecays have steadily improved over the past few years, and the measurements have reachedsuﬃcient precision to challenge our understanding of the dy-namics of these decays. With the good neutral particle detectionand hadron identiﬁcation capabilities of B-factory detectors, a substantial fraction of hadronic Bdecay events can be fully reconstructed. Because of the kinematic constraint of Υ(4S), the energy sum of the ﬁnal-state particles of a Bmeson decay is always equal to one half of the total energy in the center of massframe. As a result, the two variables, ∆E(energy diﬀerence) andM B(Bcandidate mass with a beam- energy constraint) are very eﬀective for suppressing combinatorial background bothfromΥ(4S)a n d e +e−→q¯qcontinuum events. In particular, the energy-constraint in MBimproves the signal resolution by almost an order of magnitude. The kinematically clean environment of Bmeson decays provides an excellent opportunity to search for new states.For instance, quark-level b→c¯csdecays have been used to search for new charmonium and charm-strange mesons andstudy their properties in detail. In 2003, BaBar discovered anew narrow charm-strange state D ∗ sJ(2317) [57], and CLEO observed a similar state DsJ(2460) [58]. However, the prop- erties of these new states were not well known until Belle observed B→DD∗ sJ(2317) and B→DDsJ(2460), which helped identify some quantum numbers of DsJ(2460) [59]. Further studies of D(∗) sJmeson production in Bdecays have been made by Belle and BaBar. In particular, BaBar hasobserved B→D ∗ sJ(2317)+ D(∗)(D∗ sJ(2317)+→D+ sπ0)a n d B→DsJ(2460)+ D(∗)(DsJ(2460)+→D∗+ sπ0,D+ sγ) decays. The angular analysis of B→DsJ(2460)+ DwithDsJ(2460)+→ D+ sγsupports the JP=1+assignment for DsJ(2460). With a sample of 449 million B Bpairs, Belle has observed a new DsJ meson produced in B+→¯D0DsJ→¯D0D0K+[60]. The mass and width of this state are measured to be 2708 ±9+11 −10MeV/c2 and 108 ±23+36 −31MeV, respectively. An analysis of the helicity angle distribution determines its spin-parity to be 1−. A variety of exotic particles have been discovered in B decays. Belle found the X(3872) state [61], conﬁrmed by CDF [62] and BaBar [64]. Belle has observed a near-thresholdenhancement in the ωJ/ψ invariant mass for B→KωJ/ψ decays [65]. BaBar has studied B→J/ψπ +π−K, ﬁnding an /BK/BF/BK /BK/BF/BK/BK/BF/BK /BK/BF/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 excess of J/ψπ+π−events with a mass just above 4 .2G e V /c2; this is consistent with the Y(4260) that was observed by BaBar in ISR (Initial State Radiation) events [67]. A Belle study of B→Kπ±ψ/prime[68] ﬁnds a state called Z±(4430) that decays to π±ψ/prime. Since it is charged, it cannot be a charmonium state. More details about these exotic states are described in aseparate mini-review [69] in this Review . There have been hundreds of publications on hadronic B decays to open-charm and charmonium ﬁnal states mostly fromtheB-factory experiments. These results are nicely summarized in a recent report by HFAG [30]. Rare Bdecays: AllB-meson decays that do not occur through the b→ctransition are usually called rare Bdecays. These include both semileptonic and hadronic b→udecays that are suppressed at leading order by the small CKM matrixelement V ub,a sw e l la sh i g h e r - o r d e r b→s(d) processes such as electroweak and gluonic penguin decays. Charmless Bmeson decays into two-body hadronic ﬁnal states such as B→ππandKπare experimentally clean, and provide good opportunities to probe new physics and search for indirect and direct CPviolations. Since the ﬁnal state particles in these decays tend to have larger momenta than average B decay products, the event environment is cleaner than for b→c decays. Branching fractions are typically around 10−5.O v e rt h e past decade, many such modes have been observed by BaBar,Belle, and CLEO. More recently, comparable samples of themodes with all charged ﬁnal particles have been reconstructed inp¯pcollisions by CDF by triggering on the impact parameter of the charged tracks. This also allowed observation of charmlessdecays of the B sfor the ﬁrst time, in the ﬁnal states φφ[70] andK+K−[71]. Because of relatively high-mo menta for ﬁnal state particles, the dominant source of background in e+e−collisions is q¯q continuum events; sophisticated background suppression tech- niques exploiting event shape variables are essential for these analyses. In hadron collisions, t he dominant background comes from QCD or partially reconstructed heavy ﬂavors, and is sim-ilarly suppressed by a combination of kinematic and isolationrequirements. The results are in general consistent among thefour experiments. BaBar [72] and Belle [73] have recently observed the decays B +→ K0K+andB0→K0 K0. The world-average branching fractions are B(B0→K0 K0)=( 0 .96+0.20 −0.18)×10−6andB(B+→ K0K+)=( 1 .36±0.27)×10−6. These are the ﬁrst observations of hadronic b→dtransitions, with signiﬁcance >5σfor all four measurements. CPasymmetries have even been measured for these modes, though with large errors. Most rare decay modes including B0→K+π−have contri- butions from both b→utree and b→sgpenguin processes. If the size of the two contributions are comparable, the inter-ference between them may result in direct CPviolation, seen experimentally as a charge asymmetry in the decay rate mea-surement. BaBar [74], Belle [75], and CDF [76] have measuredthe direct CPviolating asymmetry in B 0→K+π−decays. The BaBar measurement, ACP(K+π−)=−0.107±0.018+0.007 −0.004,c o n - stitutes observation of direct CPviolation with a signiﬁcance of 5.5σ. The world average for this quantity is now rather precise, −0.101±0.015. There are sum rules that relate the decay rates and decay-rate asymmetries between the four Kπcharge states. The experimental measurements of the other three modes arenot yet precise enough to test these sum rules. There is now evidence for direct CPviolation in three other decays: B +→ρ0K+[77], B+→ηK+[78], and B0→ηK∗0[79]. The signiﬁcance is typically 3–4 σ.I n a t least the ﬁrst two cases, a large direct CPviolation might be expected since the penguin amplitude is suppressed so the treeand penguin amplitudes may have comparable magnitudes. The decay B 0→π+π−can be used to extract the CKM angle α. This is complicated by the presence of signiﬁcant contributions from penguin diagrams. An isospin analysis [80]can be used to untangle the penguin complications. The decay B 0→π0π0, which is now measured by both BaBar and Belle, is crucial in this analysis. Unfo rtunately the amount of penguin pollution in the B→ππsystem is rather large. In the past two years, measurements in the B0→ρρsystem have produced more precise values of α, since penguin amplitudes are generally smaller for decays with vector mesons. An important ingredientin the analysis is the B 0→ρ0ρ0branching fraction. Evidence for this mode has now been found by BaBar [81] with a branching fraction of (1 .07±0.33±0.19)×10−6. This is only 4% of the ρ+ρ−branching fraction, much smaller than the corresponding ratio in the ππsystem. The decay B→a1πhas now been seen by BaBar [82]. This decay can be used to constrain the CKM angle α[83] though there are not yet suitable constraints on the penguin pollution in this system. Since B→ρρhas two vector mesons in the ﬁnal state, the CPeigenvalue of the ﬁnal state depends on the longitudinal polarization fraction fLfor the decay. Therefore, a measurement offLis needed to extract the CKM angle α. Both BaBar and Belle have measured the fLfor the decays ρ+ρ−andρ+ρ0 and in both cases the measurements show fL>0.9, making a complete angular analysis unnecessary. By analyzing the angular distributions of the Bdecays to two vector mesons, we can learn a lot about both weak-and strong-interaction dynamics in Bdecays. Decays that are penguin-dominated (such as B→φK ∗) surprisingly have values offLnear 0.5. The reasons for this are not understood. A detailed description of the angular analysis of Bdecays to two vector mesons can be found in a separate mini-review [84] in thisReview . There has been substantial progress in measurements of many other rare- Bdecays. The decay B→η/primeKstood out as the largest rare- Bdecay for many years. The reasons for the large rate are now largely understood [13,85]. However,there are now measurements of several 3-body or quasi-3-bodymodes with similarly large branching fractions. States seen so /BK/BF/BL /BK/BF/BL/BK/BF/BL /BK/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/AD/CP/DA/D3 /D6/CT/CS /CW/CP/CS/D6/D3/D2/D7 far include Kππ (three charge states) [86], KKK (four charge states) [87], and K∗ππ(two charged states) [88]. Several of these analyses now include qu ite sophisticated Dalitz plot analyses with many intermediate resonances. There has alsobeen a recent observation of the decay B +→K+K−π+by BaBar [89], noteworthy because an even number of kaons is typically indicative of suppressed b→dtransitions as discussed above. Belle [54] and BaBar [55] have found evidence for B+→τ+ν with a combined branching fraction of (140 ±40)×10−6in excellent agreement with the value expected in the StandardModel. This is the ﬁrst evidence for a pure annihilation decay. The recently observed B s→K+K−mode [71] is related to B0→π+π−by U-spin symmetry, and is similarly determined by a superposition of tree and penguin diagrams. Combiningthe observables from these two modes is another way of elim-inating hadronic uncertainties and extracting relevant CKMinformation [90]. Electroweak penguin decays: More than a decade has passed since the CLEO experiment ﬁrst observed an exclusive radiative b→sγtransition, B→ K ∗(892)γ[52], thus providing the ﬁrst evidence for the one-loop FCNC electromagnetic penguin decay. Using much larger data samples, both Belle and BaBar have updated this analysis [91],and have added several new decay modes such as B→K 1γ, K∗ 2(1430) γ,etc.[92]. Compared to b→sγ,t h e b→dγtransitions such as B→ργ, are suppressed by the small CKM element Vtd.B o t h BaBar and Belle have observed these decays [16,17]. The worldaverage B(B→(ρ, ω)γ)=( 1 .28±0.21)×10 −6.T h i sc a nb e used to calculate |Vtd/Vts|[93]; both BaBar and Belle ﬁnd a value of 0 .20±0.03. The observed radiative penguin branching fractions can constrain a large class of SM extensions [94]. However, due tothe uncertainties in the hadronization, only the inclusive b→sγ rate can be reliably compared with t heoretical calculations. This rate can be measured from the endpoint of the inclusive photon spectrum in Bdecay. By combining the measurements of B→ X sγfrom CLEO, Belle, and BaBar experiments [95], HFAG obtains the new average: B(B→Xsγ)=( 3 .52±0.23±0.09)× 10−4[30]. Consistent results have been reported by ALEPH for inclusive b–hadrons produced at the Z. The measured branching fraction can be compared to theoretical calculations [96–98]. They predict B(b→sγ)=( 3 .29±0.33)×10−4. According to the SM, the CPasymmetry in b→sγ is smaller than 1%, but some no n-SM models allow signif- icantly larger CPasymmetry ( ∼10%) without altering the inclusive branching fraction [99–101]. The current world aver-age is A CP=0.004±0.037, again dominated by BaBar and Belle [102]. In addition, all three experiments have measured the in- clusive photon energy spectrum for b→sγ, and by analyzing the shape of the spectrum they obtain the ﬁrst and second mo-ments for photon energies. These results can be used to extractnon-perturbative HQET parameters that are needed for precise determination of the CKM matrix element V ub. Additional information on FCNC processes can be obtained fromB→Xs/lscript+/lscript−decays, which are mediated by electroweak penguin and W-box diagrams. Belle [103] and BaBar [104] have measured the branching fractions for B→K/lscript+/lscript−and their average is (0 .39±0.06)×10−6. Similarly, the branching fraction forB→K∗(892)/lscript+/lscript−is also measured by both experiments with an average of (0 .94+0.17 −0.16)×10−6, consistent with the SM expectation. Both experiments also measured the branchingfractions for inclusive B→X s/lscript+/lscript−decays, with an average of (4.5±1.0)×10−6[105]. Finally the decays B0 (s)→µ+µ−are interesting since they only proceed at second order in weak interactions in the SM, but may have large contributions from supersymmetric loops,proportional to (tan β) 6. CDF and D0 have both obtained results that start to exclude a portion of the region allowed bySUSY models. The most recent limits are: <5.8×10 −8and <1.8×10−8, respectively, for B0 sandB0[106]. For the B0 s mode, the current result is just one order of magnitude above predictions. There are also limits for lepton ﬂavor-violating channels such as B→eµ. Summary and Outlook: The study of Bmesons continues to be one of the most productive ﬁelds in particle physics. Withthe two asymmetric B-factory experiments Belle and BaBar, we now have a combined data sample of over 1 ab −1.CPviolation has been observed for the ﬁrst time outside the kaon system.Evidence for direct CPviolations has been observed. Many rare decays such as hadronic b→utransitions and b→s(d) gluonic penguin decays have been observed, and the emerging pattern is still full of surprises. The coming years look equallypromising. At Fermilab, CDF and D0 have accumulated about 2.5fb −1, which is the equivalent of over 1011b-hadrons produced. In spite of the low trigger eﬃciency of hadronicexperiments, a selection of modes have been reconstructed in large quantities, giving a start to a program of studies on B 0 s andb-ﬂavored baryons, in which a ﬁrst major step has been the determination of the B0 soscillation frequency. In addition, the LHC will soon start operating and produce huge samples of b-hadrons. 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The HFAG hasﬁve subgroups providing averages for b-hadron lifetimes and B-oscillation parameters, CP-violation measurements, semilep- tonic parameters, rare branchin g fractions, and b-hadron decays to charm. The averages provided by the HFAG are listed as“OUR EVALUATION” with a corresponding note. The most up-to-date and complete listing of averages and more detailed information on the averaging procedures areavailable at: http://www.slac.stanford.edu/xorg/hfag and also at http://belle.kek.jp/mirror/hfag (KEK mirror site). /BU± /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BC−/B5/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D2/D3/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BA /CE /CP/D0/D9/CT/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CP/D2/CS /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/B9/C5/C1/CG/CC/CD/CA/BX /D7/CT/CR/D8/CX/D3/D2/D7/BA /BU±/C5/BT/CB/CB /BU±/C5/BT/CB/CB/BU±/C5/BT/CB/CB /BU±/C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /D1/BU /B7 /B8/B4 /D1/BU /BC− /D1/BU /B7 /B5/B8 /CP/D2/CS /D1/BU /BC /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D1/BU /B7 /B8 /D1/BU /BC /B8/CP/D2/CS /D8/CW/CT /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BE/BJ/BL. /BD/BH± /BC. /BF/BD /C7/CD/CA /BY/C1/CC /BH/BE/BJ/BL. /BD/BH± /BC. /BF/BD /C7/CD/CA /BY/C1/CC/BH/BE/BJ/BL. /BD/BH± /BC. /BF/BD /C7/CD/CA /BY/C1/CC /BH/BE/BJ/BL. /BD/BH± /BC. /BF/BD /C7/CD/CA /BY/C1/CC/BH/BE/BJ/BL. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BE/BJ/BL. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BE/BJ/BL. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BE/BJ/BL. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BE/BJ/BL. /BD/BC± /BC. /BG/BD± /BC. /BF/BI /BD/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BH/BE/BJ/BL. /BD± /BC. /BG± /BC. /BG /BH/BE/BI /BE/BV/CB/C7/CA/C6/BT /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BL. /BD± /BD. /BJ± /BD. /BG /BD/BG/BJ /BT/BU/BX /BL/BI /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BE/BJ/BK. /BK± /BC. /BH/BG± /BE. /BC /BF/BI/BE /BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BK. /BF± /BC. /BG± /BE. /BC /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BK/BC. /BH± /BD. /BC± /BE. /BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BH. /BK± /BD. /BF± /BF. /BC /BF/BE /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BK. /BE± /BD. /BK± /BF. /BC /BD/BE /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BK. /BI± /BC. /BK± /BE. /BC /BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /C2/ψ→µ /B7µ−/CS/CT/CR/CP /DD/D7/BA /BE/BV/CB/C7/CA/C6/BT /BC/BC /D9/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BH/BE/BI /BU /B7→ /C2/ψ /B4/prime/B5/C3 /B7/CT/DA/CT/D2/D8/D7 /CP/D2/CS /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/CT/D7/DB/CX/D8/CW/D3/D9/D8 /CQ /CT/CP/D1 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /CP/D7/D7/D9/D1/CT/D7 /BD/BC/BH/BK/BC /CU/D3 /D6 /A7 /B4/BG /CB /B5 /D1/CP/D7/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /CP/D2/CS/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BA/BG/BY /D3/D9/D2/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /C2/ψ /B4/BD /CB /B5 /BA /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /CP/D7/D7/D9/D1/CT /D1/A7 /B4/BG /CB /B5/BP /BD/BC/BH/BJ/BJ /C5/CT/CE/BA /BU±/C5/BX/BT/C6 /C4/C1/BY/BX /BU±/C5/BX/BT/C6 /C4/C1/BY/BX/BU±/C5/BX/BT/C6 /C4/C1/BY/BX /BU±/C5/BX/BT/C6 /C4/C1/BY/BX/CB/CT/CT /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /CS/CP/D8/CP /D3/D2 /BU /B9/CW/CP/CS/D6/D3/D2/D1/CT/CP/D2 /D0/CX/CU/CT /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /D7/D4 /CT/CR/CX/CT/D7 /D3/CU /CQ /D3/D8/D8/D3/D1 /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BF/BK± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BI/BF/BK± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BI/BF/BK± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BI/BF/BK± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BI/BF/BH± /BC. /BC/BD/BD± /BC. /BC/BD/BD /BD/BT/BU/BX /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BI/BE/BG± /BC. /BC/BD/BG± /BC. /BC/BD/BK /BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BI/BF/BI± /BC. /BC/BH/BK± /BC. /BC/BE/BH /BF/BT /BV/C7/CB/CC /BT /BC/BE /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BD. /BI/BJ/BF± /BC. /BC/BF/BE± /BC. /BC/BE/BF /BG/BT /CD/BU/BX/CA/CC /BC/BD /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BI/BG/BK± /BC. /BC/BG/BL± /BC. /BC/BF/BH /BH/BU/BT/CA/BT /CC/BX /BC/BC /CA /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BI/BG/BF± /BC. /BC/BF/BJ± /BC. /BC/BE/BH /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BI/BF/BJ± /BC. /BC/BH/BK /B7/BC. /BC/BG/BH − /BC. /BC/BG/BF /BH/BT/BU/BX /BL/BK /C9 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BI/BI± /BC. /BC/BI± /BC. /BC/BF /BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CB /C4/BF /CT /B7/CT−→ /CI/BD. /BI/BI± /BC. /BC/BI± /BC. /BC/BH /BI/BT/BU/BX /BL/BJ /C2 /CB/C4/BW /CT /B7/CT−→ /CI/BD. /BH/BK /B7/BC. /BE/BD − /BC. /BD/BK /B7/BC. /BC/BG − /BC. /BC/BF /BL/BG /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BI/BD± /BC. /BD/BI± /BC. /BD/BE /BH, /BJ/BT/BU/CA/BX/CD /BL/BH /C9 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BJ/BE± /BC. /BC/BK± /BC. /BC/BI /BK/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BE± /BC. /BD/BG± /BC. /BC/BL /BH/BT/C3/BX/CA/CB /BL/BH /CC /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI/BL/BH± /BC. /BC/BE/BI± /BC. /BC/BD/BH /BG/BT/BU/BX /BC/BE /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BU/BD. /BI/BK± /BC. /BC/BJ± /BC. /BC/BE /BF/BT/BU/BX /BL/BK /BU /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C7/CB/CC /BT/BC /BE /BV/BD. /BH/BI± /BC. /BD/BF± /BC. /BC/BI /BH/BT/BU/BX /BL/BI /BV /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BK /C9/BD. /BH/BK± /BC. /BC/BL± /BC. /BC/BF /BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BK± /BC. /BC/BL± /BC. /BC/BG /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BC/BC /CA/BD. /BJ/BC± /BC. /BC/BL /BD/BC/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BI/BD± /BC. /BD/BI± /BC. /BC/BH /BD/BG/BK /BF/BT/BU/BX /BL/BG /BW /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BK /BU/BD. /BF/BC /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BD/BI /BL/BE /BH/BT/BU/CA/BX/CD /BL/BF /BW /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BH /C9/BD. /BH/BI± /BC. /BD/BL± /BC. /BD/BF /BD/BF/BG /BK/BT/BU/CA/BX/CD /BL/BF /BZ /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BH/BD. /BH/BD /B7/BC. /BF/BC − /BC. /BE/BK /B7/BC. /BD/BE − /BC. /BD/BG /BH/BL /BH/BT /BV/CC/C7/C6 /BL/BF /BV /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BH /CC/BD. /BG/BJ /B7/BC. /BE/BE − /BC. /BD/BL /B7/BC. /BD/BH − /BC. /BD/BG /BJ/BJ /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BW /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /D1/CX/DC/CX/D2/CV /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BU /AD/CP/DA/D3 /D6 /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2/D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BF/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7/BA/BG/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CX/D2 /DB/CW/CX/CR/CW /D3/D2/CT /BU /D1/CT/D7/D3/D2 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /DB/CW/CX/D0/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2/CX/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /BA/BH/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BW /BB /BW∗/lscript /CG /CT/DA/CT/D2/D8 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BI/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CR/CW/CP /D6/CV/CT /D3/CU /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC/BA/BJ/BT/BU/CA/BX/CD /BL/BH /C9 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU /BC→ /BW∗∗−/lscript /B7ν/lscript /B5/BP/BF. /BE± /BD. /BJ/B1/BA/BK/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /BU /CR/CW/CP /D6/CV/CT/BA/BL/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BW /BB /BW∗/lscript /CG /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BC/BV/D3/D1/CQ/CX/D2/CT/CS /BT/BU/CA/BX/CD /BL/BH /C9 /CP/D2/CS /BT/BW /BT/C5 /BL/BH /D6/CT/D7/D9/D0/D8/BA /BK/BG/BF /BK/BG/BF/BK/BG/BF /BK/BG/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BU /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU /B7/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BU−/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP 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/B7/CJ /CR /CL/A0/BH/BE /CJ /C3 /B7π−/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/CJ /CR /CL/A0/BH/BF /CJ /C3−π /B7/CL/BWπ /B7/CJ /CR /CL /B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BH/A0/BH/BG /CJπ /B7π−π /BC/CL/BW /C3−/B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BI/A0/BH/BH /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BH. /BF± /BC. /BG /B5× /BD/BC− /BG/A0/BH/BI /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/CJ /CQ /CL /B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BG/A0/BH/BJ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/CJ /CQ /CL /B4 /BH. /BE± /BD. /BE /B5× /BD/BC− /BG/A0/BH/BK /BW /BC/C3 /B7 /C3 /BC/B4 /BH. /BH± /BD. /BI /B5× /BD/BC− /BG/A0/BH/BL /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BJ. /BH± /BD. /BJ /B5× /BD/BC− /BG/A0/BI/BC /BW /BCπ /B7π /B7π−/B4 /BD. /BD± /BC. /BG /B5/B1/A0/BI/BD /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BH± /BG /B5× /BD/BC− /BF/A0/BI/BE /BW /BCπ /B7ρ /BC/B4 /BG. /BE± /BF. /BC /B5× /BD/BC− /BF/A0/BI/BF /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BG± /BG /B5× /BD/BC− /BF/A0/BI/BG /BW /BCωπ /B7/B4 /BG. /BD± /BC. /BL /B5× /BD/BC− /BF/A0/BI/BH /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7/B4 /BD. /BF/BH± /BC. /BE/BE /B5× /BD/BC− /BF/A0/BI/BI /BW−π /B7π /B7/B4 /BD. /BC/BE± /BC. /BD/BI /B5× /BD/BC− /BF/A0/BI/BJ /BW /B7/C3 /BC< /BH. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BI/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B4 /BH. /BD/BL± /BC. /BE/BI /B5× /BD/BC− /BF/A0/BI/BL /BW∗ /BC CP /B4/B7/BD/B5π /B7/CJ /CS /CL/A0/BJ/BC /BW∗ /BC CP /B4− /BD/B5π /B7/CJ /CS /CL/A0/BJ/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/B4 /BG. /BH± /BD. /BE /B5× /BD/BC− /BF/A0/BJ/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/B4 /BL. /BK± /BD. /BJ /B5× /BD/BC− /BF/A0/BJ/BF /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BD/BI± /BC. /BF/BF /B5× /BD/BC− /BG/A0/BJ/BG /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/CJ /CS /CL/A0/BJ/BH /BW∗ /BC CP /B4− /BD/B5 /C3 /B7/CJ /CS /CL/A0/BJ/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BK. /BD± /BD. /BG /B5× /BD/BC− /BG/A0/BJ/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7 /C3 /BC< /BD. /BC/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BJ/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/A0/BJ/BL /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−/B4 /BD. /BC/BF± /BC. /BD/BE /B5/B1/A0/BK/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BD. /BL± /BC. /BH /B5/B1/A0/BK/BD /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ−π /B7π /B7π /BC/B4 /BD. /BK± /BC. /BG /B5/B1/A0/BK/BE /BW∗ /BC/BFπ /B7/BEπ−/B4 /BH. /BJ± /BD. /BE /B5× /BD/BC− /BF/A0/BK/BF /BW∗/B4/BE/BC/BD/BC/B5 /B7π /BC< /BD. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK/BG /BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC< /BL. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BK/BH /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π /BC/B4 /BD. /BH± /BC. /BJ /B5/B1/A0/BK/BI /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π /B7π−/B4 /BE. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BK/BJ /BW∗∗ /BCπ /B7/CJ /CT /CL /B4 /BH. /BL± /BD. /BF /B5× /BD/BC− /BF/A0/BK/BK /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7/B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BK/BL /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5 /B4 /BD. /BL /B7/BC. /BH − /BC. /BI /B5× /BD/BC− /BG/A0/BL/BC /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7 × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5 /B4 /BF. /BG± /BC. /BK /B5× /BD/BC− /BG/A0/BL/BD /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7 × /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5 /B4 /BI. /BD± /BD. /BL /B5× /BD/BC− /BG/A0/BL/BE /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7 × /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5 /B4 /BI. /BK± /BD. /BH /B5× /BD/BC− /BG/A0/BL/BF /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7 × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5 /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BG/A0/BL/BG /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7 × /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5 /B4 /BH. /BC± /BD. /BE /B5× /BD/BC− /BG/A0/BL/BH /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5< /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BI /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BJ /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7< /BD. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BK /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BL/BL /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7< /BG. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BC /BW /BC/BW /B7/D7 /B4 /BD. /BC/BF± /BC. /BD/BJ /B5/B1 /BK/BG/BG /BK/BG/BG/BK/BG/BG /BK/BG/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/BD/BC/BD /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BJ. /BH /B7/BE. /BE − /BD. /BJ /B5× /BD/BC− /BG/A0/BD/BC/BE /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BJ. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BF /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BL± /BJ /B5× /BD/BC− /BG/A0/BD/BC/BG /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/B4 /BF. /BD /B7/BD. /BC − /BC. /BL /B5× /BD/BC− /BF/A0/BD/BC/BH /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BG. /BK /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BG/A0/BD/BC/BI /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→/BW /B7/D7π /B7π−/B5< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BJ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5< /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BK /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BL. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BL /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/B4 /BD. /BE/BC± /BC. /BF/BC /B5/B1/A0/BD/BD/BC /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BD. /BG /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/A0/BD/BD/BD /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5 /B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BD/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5 /B4 /BH. /BH± /BD. /BI /B5× /BD/BC− /BG/A0/BD/BD/BF /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BE. /BF± /BD. /BD /B5× /BD/BC− /BG/A0/BD/BD/BG /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7×/BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5 /B4 /BD. /BD/BF /B7/BC. /BE/BI − /BC. /BF/BI /B5× /BD/BC− /BF/A0/BD/BD/BH /BW∗ /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BF. /BL± /BE. /BI /B5× /BD/BC− /BG/A0/BD/BD/BI /BW∗ /BC/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BK /BW /BC/BW∗ /B7/D7 /B4 /BJ. /BK± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BD/BL /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7 /B4 /BK. /BG± /BD. /BJ /B5× /BD/BC− /BF/A0/BD/BE/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7 /B4 /BD. /BJ/BH± /BC. /BE/BF /B5/B1/A0/BD/BE/BD /BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/B4 /BE. /BJ± /BD. /BE /B5/B1/A0/BD/BE/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B4 /BK. /BD± /BD. /BJ /B5× /BD/BC− /BG/A0/BD/BE/BF /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7< /BD. /BF/BC /B1 /BV/C4/BP/BL/BC/B1/A0/BD/BE/BG /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/B4 /BF. /BL± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BH /BW /BC/BW /B7/B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BE/BI /BW /BC/BW /B7/C3 /BC< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BE/BJ /BW /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/B4 /BI. /BF± /BD. /BJ /B5× /BD/BC− /BG/A0/BD/BE/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/C3 /BC< /BI. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BE/BL /BW /BC /BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BH. /BE± /BD. /BE /B5× /BD/BC− /BF/A0/BD/BF/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BJ. /BK± /BE. /BI /B5× /BD/BC− /BF/A0/BD/BF/BD /BW /BC/BW /BC/C3 /B7/B4 /BE. /BD/BC± /BC. /BE/BI /B5× /BD/BC− /BF/A0/BD/BF/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /BC/C3 /B7< /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BF/BF /BW /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BJ± /BD. /BC /B5× /BD/BC− /BF/A0/BD/BF/BG /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BH. /BF± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BF/BH /BW−/BW /B7/C3 /B7< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BI /BW−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /B7< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BJ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/C3 /B7/B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BF/BK /BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /B7< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BF/BL /B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3 /B4 /BF. /BH± /BC. /BI /B5/B1/A0/BD/BG/BC /BW /B7/D7π /BC/B4 /BD. /BI± /BC. /BI /B5× /BD/BC− /BH/A0/BD/BG/BD /BW∗ /B7/D7π /BC< /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BE /BW /B7/D7η < /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BF /BW∗ /B7/D7η < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BG /BW /B7/D7ρ /BC< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BH /BW∗ /B7/D7ρ /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BI /BW /B7/D7ω < /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BJ /BW∗ /B7/D7ω < /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BG/BK /BW /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BG/BL /BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BC /BW /B7/D7φ < /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BH/BD /BW∗ /B7/D7φ < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /A0/BD/BH/BE /BW /B7/D7 /C3 /BC< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BF /BW∗ /B7/D7 /C3 /BC< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BG /BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BH /BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BI /BW−/D7π /B7/C3 /B7< /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BJ /BW∗−/D7π /B7/C3 /B7< /BL. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BH/BK /BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BL /BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/A0/BD/BI/BCη/CR /C3 /B7/B4 /BL. /BD± /BD. /BF /B5× /BD/BC− /BG/A0/BD/BI/BDη/CR /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BE /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BF/A0/BD/BI/BEη/CR /B4/BE /CB /B5 /C3 /B7/B4 /BF. /BG± /BD. /BK /B5× /BD/BC− /BG/A0/BD/BI/BF /C2/ψ /B4/BD /CB /B5 /C3 /B7/B4 /BD. /BC/BC/BJ± /BC. /BC/BF/BH/B5× /BD/BC− /BF/A0/BD/BI/BG /C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/B4 /BD. /BC/BJ± /BC. /BD/BL /B5× /BD/BC− /BF/CB/BP/BD/BA/BL/A0/BD/BI/BH /CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→/C2/ψπ /B7π−/B5< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BI/BI /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7< /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI/BJ /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→/C2/ψπ /B7π−/B5 /B4 /BD. /BD/BG± /BC. /BE/BC /B5× /BD/BC− /BH/A0/BD/BI/BK /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5 /B4 /BF. /BF± /BD. /BC /B5× /BD/BC− /BI/A0/BD/BI/BL /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5 < /BI. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BC /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /B7/BW−/B5 < /BG. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BD /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BJ/BE /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5 /B4 /BD. /BJ± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BJ/BF /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7 × /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5< /BJ. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BG /CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→/C2/ψ /B4/BD /CB /B5π /B7π /BC/B5 /CJ /CU /CL< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BH /CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→/C2/ψπ /B7π−/B5< /BE. /BL × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BD/BJ/BI /CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→/C2/ψγ /B5< /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BJ /CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→ /C2/ψγ /B5 < /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BK /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BG/BF± /BC. /BC/BK /B5× /BD/BC− /BF/A0/BD/BJ/BL /C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BK/BC /C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK/BD /C2/ψ /B4/BD /CB /B5η /C3 /B7/B4 /BD. /BC/BK± /BC. /BF/BF /B5× /BD/BC− /BG/A0/BD/BK/BE /C2/ψ /B4/BD /CB /B5η/prime/C3 /B7< /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BK/BF /C2/ψ /B4/BD /CB /B5φ /C3 /B7/B4 /BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/CB/BP/BD/BA/BE/A0/BD/BK/BG /C2/ψ /B4/BD /CB /B5π /B7/B4 /BG. /BL± /BC. /BI /B5× /BD/BC− /BH/CB/BP/BD/BA/BH/A0/BD/BK/BH /C2/ψ /B4/BD /CB /B5ρ /B7/B4 /BH. /BC± /BC. /BK /B5× /BD/BC− /BH/A0/BD/BK/BI /C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BK/BJ /C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BK/BK /C2/ψ /B4/BD /CB /B5 /D4 /A3 /B4 /BD. /BD/BK± /BC. /BF/BD /B5× /BD/BC− /BH/A0/BD/BK/BL /C2/ψ /B4/BD /CB /B5 /A6 /BC/D4 < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BC /C2/ψ /B4/BD /CB /B5 /BW /B7< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL/BD /C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BEψ /B4/BE /CB /B5 /C3 /B7/B4 /BI. /BG/BK± /BC. /BF/BH /B5× /BD/BC− /BG/A0/BD/BL/BFψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BI. /BJ± /BD. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BF/A0/BD/BL/BGψ /B4/BE /CB /B5 /C3 /B7π /B7π−/B4 /BD. /BL± /BD. /BE /B5× /BD/BC− /BF/A0/BD/BL/BHψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/B4 /BG. /BL± /BD. /BF /B5× /BD/BC− /BG/A0/BD/BL/BIψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5 /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BL/BJψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5 /B4 /BL. /BG± /BF. /BH /B5× /BD/BC− /BH/A0/BD/BL/BKχ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5 < /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BL/BLχ/CR /BC /B4/BD /C8 /B5 /C3 /B7/B4 /BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /B5× /BD/BC− /BG/A0/BE/BC/BCχ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7< /BE. /BK/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BC/BDχ/CR /BE /C3 /B7< /BE. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BEχ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC/BFχ/CR /BD /B4/BD /C8 /B5π /B7/B4 /BE. /BE± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BC/BGχ/CR /BD /B4/BD /C8 /B5 /C3 /B7/B4 /BG. /BL± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BH/A0/BE/BC/BHχ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BF. /BI± /BC. /BL /B5× /BD/BC− /BG/A0/BE/BC/BI /CW/CR /C3 /B7< /BF. /BK × /BD/BC− /BH/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/A0/BE/BC/BJ /C3 /BCπ /B7/B4 /BE. /BF/BD± /BC. /BD/BC /B5× /BD/BC− /BH/A0/BE/BC/BK /C3 /B7π /BC/B4 /BD. /BE/BL± /BC. /BC/BI /B5× /BD/BC− /BH/A0/BE/BC/BLη/prime/C3 /B7/B4 /BJ. /BC/BE± /BC. /BE/BH /B5× /BD/BC− /BH/A0/BE/BD/BCη/prime/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BG. /BL± /BE. /BC /B5× /BD/BC− /BI/A0/BE/BD/BDη /C3 /B7/B4 /BE. /BJ± /BC. /BL /B5× /BD/BC− /BI/CB/BP/BF/BA/BF/A0/BE/BD/BEη /C3∗/B4/BK/BL/BE/B5 /B7/B4 /BD. /BL/BF± /BC. /BD/BI /B5× /BD/BC− /BH/A0/BE/BD/BFη /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BH/A0/BE/BD/BGη /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B4 /BL. /BD± /BF. /BC /B5× /BD/BC− /BI /BK/BG/BH /BK/BG/BH/BK/BG/BH /BK/BG/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/BE/BD/BHω /C3 /B7/B4 /BI. /BJ± /BC. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BK/A0/BE/BD/BIω /C3∗/B4/BK/BL/BE/B5 /B7< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BJ /CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ ηπ /B7/B5< /BF. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BK /CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BE. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BL /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/B4 /BD. /BC/BL± /BC. /BD/BK /B5× /BD/BC− /BH/CB/BP/BE/BA/BD/A0/BE/BE/BC /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B4 /BI. /BL± /BE. /BG /B5× /BD/BC− /BI/A0/BE/BE/BD /C3 /B7π−π /B7/B4 /BH. /BH± /BC. /BJ /B5× /BD/BC− /BH/CB/BP/BE/BA/BI/A0/BE/BE/BE /C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BI /B7/BI − /BG /B5× /BD/BC− /BI/CB/BP/BI/BA/BD/A0/BE/BE/BF /C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5 /B4 /BL. /BE /B7/BC. /BK − /BD. /BD /B5× /BD/BC− /BI/A0/BE/BE/BG /CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/B4 /BD. /BF /B7/BC. /BG − /BC. /BH /B5× /BD/BC− /BI/A0/BE/BE/BH /CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7×/BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5< /BD. /BC/BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BE/BI ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7× /BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 → π /B7π−/B5< /BD. /BD/BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BE/BJ /CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 → π /B7π−/B5< /BG. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BK /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → π /B7π−/B5< /BF. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BL /C3 /B7ρ /BC/B4 /BG. /BE± /BC. /BH /B5× /BD/BC− /BI/A0/BE/BF/BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B4 /BG. /BJ± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BF/BD /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7< /BI. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BF/BE /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7< /BG. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BF /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BG /C3−π /B7π /B7< /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BF/BH /C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BH. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BI /C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7< /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BF/BJ /C3 /BCπ /B7π /BC< /BI. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BK /C3 /BCρ /B7/B4 /BK. /BC± /BD. /BH /B5× /BD/BC− /BI/A0/BE/BF/BL /C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/B4 /BJ. /BH± /BD. /BC /B5× /BD/BC− /BH/A0/BE/BG/BC /C3∗/B4/BK/BL/BE/B5 /B7ρ /BC< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BG/BD /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B4 /BH. /BE± /BD. /BF /B5× /BD/BC− /BI/A0/BE/BG/BE /CP /B7/BD /C3 /BC/B4 /BF. /BH± /BC. /BJ /B5× /BD/BC− /BH/A0/BE/BG/BF /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B4 /BL. /BE± /BD. /BH /B5× /BD/BC− /BI/A0/BE/BG/BG /C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BJ. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BH /C3/BD /B4/BD/BG/BC/BC/B5 /B7ρ /BC< /BJ. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BI /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7ρ /BC< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BG/BJ /C3 /B7 /C3 /BC/B4 /BD. /BF/BI± /BC. /BE/BJ /B5× /BD/BC− /BI/A0/BE/BG/BK /C3 /BC/C3 /B7π /BC< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BG/BL /C3 /B7/C3 /BC/CB /C3 /BC/CB /B4 /BD. /BD/BH± /BC. /BD/BF /B5× /BD/BC− /BH/A0/BE/BH/BC /C3 /BC/CB /C3 /BC/CBπ /B7< /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BD /C3 /B7/C3−π /B7/B4 /BH. /BC± /BC. /BJ /B5× /BD/BC− /BI/A0/BE/BH/BE /C3 /B7/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BF /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BG /C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BH /C3 /B7/C3 /B7π−< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BI /C3 /B7/C3 /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK. /BJ/BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BJ /CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5 /B4 /BL. /BD± /BE. /BC /B5× /BD/BC− /BI/A0/BE/BH/BK /C3 /B7/CU/C2 /B4/BE/BE/BE/BC/B5/A0/BE/BH/BL /C3∗ /B7π /B7/C3−< /BD. /BD/BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI/BC /C3∗ /B7/C3 /B7π−< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BD /C3 /B7/C3−/C3 /B7/B4 /BF. /BF/BJ± /BC. /BE/BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BG/A0/BE/BI/BE /C3 /B7φ /B4 /BK. /BF± /BC. /BJ /B5× /BD/BC− /BI/A0/BE/BI/BF /CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 →/C3 /B7/C3−/B5< /BE. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BG /CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7× /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 →/C3 /B7/C3−/B5< /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BH /CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →/C3 /B7/C3−/B5< /BG. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BI /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7×/BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5 /B4 /BG. /BF± /BC. /BJ /B5× /BD/BC− /BI/A0/BE/BI/BJ φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 →/C3 /B7/C3−/B5< /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BI/BK /CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 →/C3 /B7/C3−/B5 /B4 /BD. /BJ± /BD. /BC /B5× /BD/BC− /BI/A0/BE/BI/BL /C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BK /B7/BC. /BL − /BD. /BI /B5× /BD/BC− /BH/CB/BP/BF/BA/BF/A0/BE/BJ/BC /C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/B4 /BF. /BI± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BJ/BD /C3∗/B4/BK/BL/BE/B5 /B7φ /B4 /BD. /BC/BH± /BC. /BD/BH /B5× /BD/BC− /BH/CB/BP/BD/BA/BG/A0/BE/BJ/BE /C3/BD /B4/BD/BG/BC/BC/B5 /B7φ < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BF /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ < /BF. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /A0/BE/BJ/BG /C3 /B7φφ /B4 /BG. /BL /B7/BE. /BG − /BE. /BE /B5× /BD/BC− /BI/CB/BP/BE/BA/BL/A0/BE/BJ/BHη/primeη/prime/C3 /B7< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BI /C3∗/B4/BK/BL/BE/B5 /B7γ /B4 /BG. /BC/BF± /BC. /BE/BI /B5× /BD/BC− /BH/A0/BE/BJ/BJ /C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ /B4 /BG. /BF± /BD. /BF /B5× /BD/BC− /BH/A0/BE/BJ/BKη /C3 /B7γ /B4 /BL. /BG± /BD. /BD /B5× /BD/BC− /BI/A0/BE/BJ/BLη/prime/C3 /B7γ < /BG. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BK/BCφ /C3 /B7γ /B4 /BF. /BH± /BC. /BI /B5× /BD/BC− /BI/A0/BE/BK/BD /C3 /B7π−π /B7γ /B4 /BE. /BJ/BI± /BC. /BE/BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BE/A0/BE/BK/BE /C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ /B4 /BE. /BC /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/A0/BE/BK/BF /C3 /B7ρ /BCγ < /BE. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BK/BG /C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BK/BH /C3 /BCπ /B7π /BCγ /B4 /BG. /BI± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BK/BI /C3/BD /B4/BD/BG/BC/BC/B5 /B7γ < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BK/BJ /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7γ /B4 /BD. /BG± /BC. /BG /B5× /BD/BC− /BH/A0/BE/BK/BK /C3∗/B4/BD/BI/BK/BC/B5 /B7γ < /BD. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BK/BL /C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ < /BF. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BL/BC /C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ < /BL. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/A0/BE/BL/BDρ /B7γ /B4 /BK. /BK /B7/BE. /BL − /BE. /BH /B5× /BD/BC− /BJ/A0/BE/BL/BEπ /B7π /BC/B4 /BH. /BJ± /BC. /BH /B5× /BD/BC− /BI/CB/BP/BD/BA/BG/A0/BE/BL/BFπ /B7π /B7π−/B4 /BD. /BI/BE± /BC. /BD/BH /B5× /BD/BC− /BH/A0/BE/BL/BG ρ /BCπ /B7/B4 /BK. /BJ± /BD. /BD /B5× /BD/BC− /BI/A0/BE/BL/BH π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BI π /B7/CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BK. /BE± /BE. /BH /B5× /BD/BC− /BI/A0/BE/BL/BJρ /B4/BD/BG/BH/BC/B5 /BCπ /B7< /BE. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BK /CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 → π /B7π−/B5< /BF. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BL /CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5 → π /B7π−/B5< /BG. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BC π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BDπ /B7π /BCπ /BC< /BK. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BC/BE ρ /B7π /BC/B4 /BD. /BC/BL± /BC. /BD/BG /B5× /BD/BC− /BH/A0/BF/BC/BFπ /B7π−π /B7π /BC< /BG. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BC/BG ρ /B7ρ /BC/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BH/A0/BF/BC/BH ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BI /CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/B4 /BE. /BI± /BC. /BJ /B5× /BD/BC− /BH/A0/BF/BC/BJ /CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/B4 /BE. /BC± /BC. /BI /B5× /BD/BC− /BH/A0/BF/BC/BK /CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5 /B4 /BI. /BJ± /BE. /BC /B5× /BD/BC− /BI/A0/BF/BC/BLωπ /B7/B4 /BI. /BL± /BC. /BH /B5× /BD/BC− /BI/A0/BF/BD/BCωρ /B7/B4 /BD. /BC/BI /B7/BC. /BE/BI − /BC. /BE/BF /B5× /BD/BC− /BH/A0/BF/BD/BDηπ /B7/B4 /BG. /BG± /BC. /BG /B5× /BD/BC− /BI/CB/BP/BD/BA/BD/A0/BF/BD/BEη/primeπ /B7/B4 /BE. /BJ± /BD. /BC /B5× /BD/BC− /BI/CB/BP/BE/BA/BD/A0/BF/BD/BFη/primeρ /B7/B4 /BK. /BJ /B7/BF. /BL − /BF. /BD /B5× /BD/BC− /BI/A0/BF/BD/BGηρ /B7/B4 /BH. /BG± /BD. /BL /B5× /BD/BC− /BI/CB/BP/BD/BA/BI/A0/BF/BD/BHφπ /B7< /BE. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BD/BIφρ /B7< /BD. /BI × /BD/BC− /BH/A0/BF/BD/BJ /CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BH. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BD/BK /CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5 < /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BD/BLπ /B7π /B7π /B7π−π−< /BK. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BE/BC ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7< /BI. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BE/BD ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7< /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BE/BEπ /B7π /B7π /B7π−π−π /BC< /BI. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BF /CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC< /BD. /BF /B1 /BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5/D1 /D3 /CS/CT /D7 /BV/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5/D1 /D3 /CS/CT /D7/BV/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5/D1 /D3 /CS/CT /D7 /BV/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/CX/CR/D0/CT /B4 /CW±/B5/D1 /D3 /CS/CT /D7/CW±/BP /C3±/D3 /D6π±/A0/BF/BE/BG /CW /B7π /BC/B4 /BD. /BI /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BH/A0/BF/BE/BHω /CW /B7/B4 /BD. /BF/BK /B7/BC. /BE/BJ − /BC. /BE/BG /B5× /BD/BC− /BH/A0/BF/BE/BI /CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5 < /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BF/BE/BJ /D4 /D4π /B7/B4 /BD. /BI/BE± /BC. /BE/BC /B5× /BD/BC− /BI/A0/BF/BE/BK /D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BE/BL /D4 /D4π /B7π /B7π−< /BH. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BF/BC /D4 /D4/C3 /B7/B4 /BH. /BL± /BC. /BH /B5× /BD/BC− /BI/CB/BP/BD/BA/BH/A0/BF/BF/BD /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4×/BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5 /CJ /CV /CL< /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1 /BK/BG/BI /BK/BG/BI/BK/BG/BI /BK/BG/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/BF/BF/BE /CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5 /CJ /CV /CL< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BF /D4 /A3 /B4/BD/BH/BE/BC/B5 < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BF/BG /D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BF/BH /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BI. /BI± /BE. /BF /B5× /BD/BC− /BI/CB/BP/BD/BA/BF/A0/BF/BF/BI /CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BJ. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BJ /D4 /A3 < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BK /D4 /A3γ /B4 /BE. /BH /B7/BC. /BH − /BC. /BG /B5× /BD/BC− /BI/A0/BF/BF/BL /D4 /A3π /BC/B4 /BF. /BC /B7/BC. /BJ − /BC. /BI /B5× /BD/BC− /BI/A0/BF/BG/BC /D4 /A6 /B4/BD/BF/BK/BH/B5 /BC< /BG. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BG/BD /A1 /B7 /A3 < /BK. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BG/BE /D4 /A6γ < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BG/BF /D4 /A3π /B7π−< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BG/BG /A3 /A3π /B7< /BE. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BG/BH /A3 /A3/C3 /B7/B4 /BE. /BL /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BI/A0/BF/BG/BI /A1 /BC/D4 < /BD. /BF/BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BG/BJ /A1 /B7/B7 /D4 < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BG/BK /BW /B7/D4 /D4 < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BG/BL /BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4 < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BH/BC /A3−/CR /D4π /B7/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BG/A0/BF/BH/BD /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BH/BE /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/B4 /BH. /BL± /BD. /BL /B5× /BD/BC− /BH/A0/BF/BH/BF /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/B4 /BG. /BJ± /BD. /BI /B5× /BD/BC− /BH/A0/BF/BH/BG /B4 /A3−/CR /D4 /B5sπ /B7/CJ /CW /CL /B4 /BF. /BL± /BD. /BF /B5× /BD/BC− /BH/A0/BF/BH/BH /A3−/CR /D4π /B7π /BC/B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BF/A0/BF/BH/BI /A3−/CR /D4π /B7π /B7π−/B4 /BE. /BF± /BC. /BJ /B5× /BD/BC− /BF/A0/BF/BH/BJ /A3−/CR /D4π /B7π /B7π−π /BC< /BD. /BF/BG /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BH/BK /A3 /B7/CR /A3−/CR /C3 /B7/B4 /BJ± /BG /B5× /BD/BC− /BG/A0/BF/BH/BL /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4 /B4 /BF. /BJ± /BD. /BF /B5× /BD/BC− /BH/A0/BF/BI/BC /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4 < /BE. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BI/BD /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/B4 /BG. /BG± /BD. /BK /B5× /BD/BC− /BG/A0/BF/BI/BE /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/B4 /BG. /BG± /BD. /BJ /B5× /BD/BC− /BG/A0/BF/BI/BF /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/B4 /BE. /BK± /BD. /BE /B5× /BD/BC− /BG/A0/BF/BI/BG /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BI/BH /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5 /B4 /BH. /BI /B7/BE. /BJ − /BE. /BG /B5× /BD/BC− /BH/A0/BF/BI/BI /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5 /B4 /BG. /BC± /BD. /BI /B5× /BD/BC− /BH/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5/D3 /D6 /C4/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /B4 /C4 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A0/BF/BI/BJπ /B7/lscript /B7/lscript−/BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BI/BK π /B7/CT /B7/CT−/BU/BD < /BD. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BI/BL π /B7µ /B7µ−/BU/BD < /BE. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BCπ /B7ν ν /BU/BD < /BD. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BD /C3 /B7/lscript /B7/lscript−/BU/BD /CJ /CP /CL /B4 /BG. /BG /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD/A0/BF/BJ/BE /C3 /B7/CT /B7/CT−/BU/BD /B4 /BG. /BL± /BD. /BC /B5× /BD/BC− /BJ/A0/BF/BJ/BF /C3 /B7µ /B7µ−/BU/BD /B4 /BF. /BL /B7/BD. /BC − /BC. /BL /B5× /BD/BC− /BJ/A0/BF/BJ/BG /C3 /B7 νν /BU/BD < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BHρ /B7ν ν /BU/BD < /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BI /C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/BU/BD /CJ /CP /CL /B4 /BJ± /BH /B5× /BD/BC− /BJ/A0/BF/BJ/BJK∗ /B4/BK/BL/BE/B5 /B7ν ν /BU/BD < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BK /C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/BU/BD /B4 /BK± /BK /B5× /BD/BC− /BJ/A0/BF/BJ/BL /C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/BU/BD /B4 /BK /B7/BI − /BG /B5× /BD/BC− /BJ/A0/BF/BK/BCπ /B7/CT /B7µ−/C4/BY < /BI. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BK/BDπ /B7/CT−µ /B7/C4/BY < /BI. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BK/BEπ /B7/CT±µ∓/C4/BY < /BD. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BK/BF /C3 /B7/CT /B7µ−/C4/BY < /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BK/BG /C3 /B7/CT−µ /B7/C4/BY < /BD. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BK/BH /C3 /B7/CT±µ∓/C4/BY < /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BK/BI /C3 /B7µ±τ∓/C4/BY < /BJ. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BK/BJ /C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/C4/BY < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BK/BK /C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/C4/BY < /BL. /BL × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BK/BL /C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BL/BCπ−/CT /B7/CT /B7/C4 < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BDπ−µ /B7µ /B7/C4 < /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BEπ−/CT /B7µ /B7/C4 < /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BFρ−/CT /B7/CT /B7/C4 < /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BGρ−µ /B7µ /B7/C4 < /BH. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BHρ−/CT /B7µ /B7/C4 < /BF. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BI /C3−/CT /B7/CT /B7/C4 < /BD. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /A0/BF/BL/BJ /C3−µ /B7µ /B7/C4 < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BK /C3−/CT /B7µ /B7/C4 < /BE. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BL/BL /C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/C4 < /BE. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BG/BC/BC /C3∗/B4/BK/BL/BE/B5−µ /B7µ /B7/C4 < /BK. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BG/BC/BD /C3∗/B4/BK/BL/BE/B5−/CT /B7µ /B7/C4 < /BG. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/CJ /CP /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /CQ /CL/BT /D2 /BV/C8 /B4± /BD/B5 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /D8/CW/CT /BV/C8 /BP/B7 /BD /CP/D2/CS /BV/C8 /BP− /BD /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /D3/CU /D8/CW/CT /BW /BC/B9 /BW /BC/D7/DD/D7/D8/CT/D1/BA/CJ /CR /CL /BW /CS/CT/D2/D3/D8/CT/D7 /BW /BC/D3 /D6 /BW /BC/BA/CJ /CS /CL /BW∗ /BC CP /B7 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /BW /BCπ /BC/DB/CX/D8/CW /D8/CW/CT /BW /BC/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CX/D2 /BV/C8 /B9/CT/DA/CT/D2 /CT/CX/CV/CT/D2/B9/D7/D8/CP/D8/CT/D7 /C3 /B7/C3−/CP/D2/CSπ /B7π−/BA/CJ /CT /CL /BW∗∗/D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /CT/DC/CR/CX/D8/CT/CS/D7/D8/CP/D8/CT /DB/CX/D8/CW /D1/CP/D7/D7 /BE/BA/BE < /C5< /BE/BA/BK /BZ/CT/CE/BB/CR /BE/BA/CJ /CU /CL /CG /B4/BF/BK/BJ/BE/B5 /B7/CX/D7 /CP /CW/DD/D4 /D3/D8/CW/CT/D8/CX/CR/CP/D0 /CR/CW/CP 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/CB/D9/D4/BA /CQ /DD /BT/CA/CC/CD/CB/C7 /BL/BJ/BD/CD/CA/C9/CD/C1/C2/C7 /BC/BJ /D6/CT/D4 /D3 /D6/D8 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /B4/BD/BC . /BF/BG± /BC/BE/BF± /BC. /BE/BH/B5/B1 /CU/D3 /D6 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BU /B7→ /CT /B7ν/CT /CG/CR /CS/CT/CR/CP /DD /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /CP/CQ /D3/DA/CT /BC/BA/BI /BZ/CT/CE/BA /CF /CT /CR/D3/D2/DA/CT/D6/D8/CT/CS/D8 /CW /CT/D6 /CT /D7 /D9 /D0 /D8/D8 /D3 /BU /B7→ /CT /B7ν/CT /CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /BE/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CP/D8/CT/D7 /D3/CU /D7/CT/D1/CX/D0/CT/D4/B9/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /DB/CX/D8/CW /D1/D3/D1/CT/D2/D8/D9/D1 /CP/CQ /D3/DA/CT /BC/BA/BI /BZ/CT/CE/BB/CR /CX/D2 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/BE/BJ /BD/CD/CA/C9/CD/C1/C2/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT /D8/CW/CT /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /BU /B7/CP/D2/CS /BU /BC/D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D2 /D8/CW/D6/CT/D7/CW/D3/D0/CS/CT/D2/CT/D6/CV/CX/CT/D7 /D3/CU /BC/BA/BG /BZ/CT/CE/BA /A0/parenleftbig /BW /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig /BW /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig /BW /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig /BW /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT 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/BC/BD/BK± /BC. /BC/BF/BC/BC. /BH/BK/BE± /BC. /BC/BD/BK± /BC. /BC/BF/BC /BC. /BH/BK/BE± /BC. /BC/BD/BK± /BC. /BC/BF/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig/BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ 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/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BK /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BE± /BC. /BI± /BC. /BE /BD, /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BG± /BC. /BL± /BC. /BF /BF/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV 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/D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−/lscript /B7ν/lscript /B5/BP/B4 /BE . /BD/BJ± /BC. /BD/BE/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig /BW∗/BC /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BC→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig /BW∗/BC /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BC→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig /BW∗/BC /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BC→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig /BW∗/BC /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BC→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG± /BC. /BG± /BC. /BI /BE. /BG± /BC. /BG± /BC. /BI/BE. /BG± /BC. /BG± /BC. /BI /BE. /BG± /BC. /BG± /BC. /BI /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BF± /BC. /BG /BE. /BE± /BC. /BF± /BC. /BG/BE. /BE± /BC. /BF± /BC. /BG /BE. /BE± /BC. /BF± /BC. /BG /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL± /BC. /BH± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BK /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BI. /BK± /BD. /BD± /BC. /BF /BD, /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BE± /BD. /BH± /BC. /BD /BF, /BG/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK/BD/CD/D7/CT/D7 /CP 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/D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW∗−π /B7/lscript /B7ν/lscript /B5/CL/ /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript /B5/CL/BP/BC. /BD/BE± /BC. /BC/BE± /BC. /BC/BE/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript /B5/BP/B4/BH. /BD/BI± /BC. /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW /BC/BD→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW /BC/BD→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW /BC/BD→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW /BC/BD→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BJ± /BC. /BJ /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BJ/BF± /BC. /BK/BH± /BC. /BH/BJ /BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP 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/BC. /BJ< /BC. /BJ< /BC. /BJ< /BC. /BJ/BL/BC /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript× /BU/B4 /BW∗ /BC/BE→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 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/CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BJ/BH± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BJ± /BC. /BD/BG± /BC. /BC/BK /BD/C0/C7/C3/CD/CD/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BG± /BC. /BC/BH± /BC. /BD/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D7/CX/CV/D2/CP/D0 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /D8/CP/CV/CV/CT/CS /CQ /DD /CP /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT /BU→ /BW /B4∗ /B5/lscriptν/lscript /BA /BE/BU /B7/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2/CR/D0/D9/CS/CT /CQ /D3/D8/CW/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CP/D2/CS /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig π /BC/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL± /BC. /BE± /BC. /BE /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BE /BL/BC /BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BU /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BW/CT/D6/CX/DA/CT/CS /CQ/CP/D7/CT/CS /CX/D2 /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /BU /BC/D6/CT/D7/D9/D0/D8 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD/BM /A0/B4 /BU /BC→ π−/lscript /B7ν /B5/BP /BE/A0/B4 /BU /B7→π /BC/lscript /B7ν /B5/BA/A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig η/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC/BD< /BD. /BC/BD< /BD. /BC/BD< /BD. /BC/BD/BL/BC /BD/BT/BW /BT/C5 /BC/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BG± /BC. /BF/BD± /BC. /BD/BK /BE/BT /CC/C0/BT/CA /BC/BF /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BC/BJ/BD/CC/CW/CT /BU /BC/CP/D2/CS /BU /B7/D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B8 /BU /D0/CX/CU/CT/D8/CX/D1/CT/D7/B8 /CP/D2/CS /D6/CT/D0/CP/D8/CX/DA/CT/CR/CW/CP /D6/CV/CT/CS/BB/D2/CT/D9/D8/D6/CP/D0 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT /CC/C0/BT/CA /BC/BF /D6/CT/D4 /D3 /D6/D8/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /BC. /BD/BI± /BC. /BC/BL/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CS/D9/CT /D8/D3 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BK/BG/BK /BK/BG/BK/BK/BG/BK /BK/BG/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig η/prime/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig η/prime/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig η/prime/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig η/prime/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BI± /BC. /BK/BC± /BC. /BH/BI /BE. /BI/BI± /BC. /BK/BC± /BC. /BH/BI/BE. /BI/BI± /BC. /BK/BC± /BC. /BH/BI /BE. /BI/BI± /BC. /BK/BC± /BC. /BH/BI /BD/BT/BW /BT/C5 /BC/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /BU /BC/CP/D2/CS /BU /B7/D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B8 /BU /D0/CX/CU/CT/D8/CX/D1/CT/D7/B8 /CP/D2/CS /D6/CT/D0/CP/B9/D8/CX/DA/CT /CR/CW/CP /D6/CV/CT/CS/BB/D2/CT/D9/D8/D6/CP/D0 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0/B4/BD. /BE/BC/DF /BG. /BG/BI/B5× /BD/BC− /BG/BA /A0/parenleftbig ω/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ω/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig ω/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ω/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /lscript /BP /CT /D3 /D6µ /B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /CT /CP/D2/CSµ /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF± /BC. /BG± /BC. /BG /BD. /BF± /BC. /BG± /BC. /BG/BD. /BF± /BC. /BG± /BC. /BG /BD. /BF± /BC. /BG± /BC. /BG /BD/CB/BV/C0/CF /BT/C6/BW /BT /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BD /BL/BC /BE/BU/BX/BT/C6 /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BU/BX/BT/C6 /BL/BF /BU /D0/CX/D1/CX/D8 /D7/CT/D8 /D9/D7/CX/D2/CV /C1/CB/BZ/CF /C5/D3 /CS/CT/D0/BA /CD/D7/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CP/D2/CS /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D8/D3 /CR/D3/D1/CQ/CX/D2/CT/A0/B4ρ /BC/lscript /B7ν/lscript /B5/CP /D2 /CS /A0 /B4 ρ−/lscript /B7ν/lscript /B5 /DB/CX/D8/CW /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 < /B4/BD. /BI/DF /BE. /BJ/B5× /BD/BC− /BG/CP/D8/BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU /B7→ω/lscript /B7ν/lscript /BA /CC/CW/CT /D6/CP/D2/CV/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /C1/CB/BZ/CF/B8 /CF/CB/BU/B8 /CP/D2/CS /C3/CB /D1/D3 /CS/CT/D0/D7/BA/BT/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle< /BC. /BK/DF /BC. /BD/BF /CP/D8 /BL/BC/B1 /BV/C4 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CP/D7 /DB /CT/D0/D0/BA/A0/parenleftbig ωµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig ωµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig ωµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig ωµ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /BT/CA/BZ/BD/C1/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /B8 /D3/D2/CT /CT/DA/CT/D2/D8 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D4 /D6/D3/DA/CX/CS/CX/D2/CV /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6/D8 /CW /CT /CQ→ /D9/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA/A0/parenleftbig ρ /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ρ /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig ρ /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ρ /BC/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /lscript /BP /CT /D3 /D6µ /B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /CT /CP/D2/CSµ /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BK± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BK± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BE/BF± /BC. /BD/BK /BD/C0/C7/C3/CD/CD/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD/BI± /BC. /BD/BD± /BC. /BF/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BG± /BC. /BD/BH /B7/BC. /BE/BK − /BC. /BF/BE /BF/BU/BX/C0/CA/BX/C6/CB /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BG/BC± /BC. /BE/BD /B7/BC. /BF/BE − /BC. /BF/BF /BF/BU/BX/C0/CA/BX/C6/CB /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE± /BC. /BE /B7/BC. /BF − /BC. /BG /BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BD /BL/BC /BG/BU/BX/BT/C6 /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D7/CX/CV/D2/CP/D0 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /D8/CP/CV/CV/CT/CS /CQ /DD /CP /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT /BU→ /BW /B4∗ /B5/lscriptν/lscript /BA /BE/BU /B7/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2/CR/D0/D9/CS/CT /CQ /D3/D8/CW/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CP/D2/CS /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/BF/BW/CT/D6/CX/DA/CT/CS /CQ/CP/D7/CT/CS /CX/D2 /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /BU /BC/D6/CT/D7/D9/D0/D8 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD/BM /A0/B4 /BU /BC→ ρ−/lscript /B7ν /B5/BP /BE/A0/B4 /BU /B7→ρ /BC/lscript /B7ν /B5≈ /BE/A0/B4 /BU /B7→ω/lscript /B7ν /B5/BA/BG/BU/BX/BT/C6 /BL/BF /BU /D0/CX/D1/CX/D8 /D7/CT/D8 /D9/D7/CX/D2/CV /C1/CB/BZ/CF /C5/D3 /CS/CT/D0/BA /CD/D7/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CP/D2/CS /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D8/D3 /CR/D3/D1/CQ/CX/D2/CT/A0/B4ω /BC/lscript /B7ν/lscript /B5/CP /D2 /CS/A0 /B4 ρ−/lscript /B7ν/lscript /B5 /DB/CX/D8/CW /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 < /B4/BD. /BI/DF/BE. /BJ/B5× /BD/BC− /BG/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU /B7→ρ /BC/lscript /B7ν/lscript /BA /CC/CW/CT /D6/CP/D2/CV/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /C1/CB/BZ/CF/B8 /CF/CB/BU/B8 /CP/D2/CS /C3/CB/D1/D3 /CS/CT/D0/D7/BA /BT/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle< /BC. /BK/DF/BC. /BD/BF /CP/D8 /BL/BC/B1 /BV/C4 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CP/D7 /DB /CT/D0/D0/BA/A0/parenleftbig/D4 /D4/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/D4 /D4/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig/D4 /D4/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/D4 /D4/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BF< /BH. /BE× /BD/BC− /BF< /BH. /BE× /BD/BC− /BF< /BH. /BE× /BD/BC− /BF/BL/BC /BD/BT/BW /BT/C5 /BC/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/CP/D7/CT/CS /D3/D2 /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /D1/D3 /CS/CT/D0/BN /CX/CU /CE− /BT /D1/D3 /CS/CT/D0 /CX/D7 /D9/D7/CT/CS/B8 /D8/CW/CT /BL/BC/B1 /BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 < /BD. /BE× /BD/BC− /BF/BA/A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BK< /BL. /BK< /BL. /BK< /BL. /BK/BL/BC /BD/CB/BT /CC/C7 /CH /BT/C5/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH /BL/BC /BT/CA/CC/CD/CB/C7 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BD/CB/BT /CC/C7 /CH /BT/C5/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BI /BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BD /BL/BC /BT/CA/CC/CD/CB/C7 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/BW/CT/CR/CP /DD /BV/D3/D2/D7/D8/CP/D2/D8/D7 /D3/CU /BV/CW/CP /D6/CV/CT/CS /C8/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /C5/CT/D7/D3/D2/D7Ꜽ /CX/D2 /D8/CW/CT /BW /B7/D7/C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK /B7/BC. /BL − /BC. /BK± /BC. /BG/BH /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BL± /BC. /BI± /BC. /BD /BE, /BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BJ/BL /B7/BC. /BH/BI − /BC. /BG/BL /B7/BC. /BG/BI − /BC. /BH/BD /BD, /BE/C1/C3/BT/BW/C7 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI /BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BI /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BE /BL/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C3 < /BK. /BF /BL/BC /BG/BU/BT/CA/BT /CC/BX /BC/BD /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BK. /BG /BL/BC /BE/BU/CA/C7 /CF/BW/BX/CA /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH. /BJ /BL/BC /BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BY /C4/BF /CT /B7/CT−→ /CI < /BD/BC/BG /BL/BC /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BE /BL/BC /BT/CA/CC/CD/CB/C7 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK /BL/BC /BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/CC/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /CP /D7/CP/D1/D4/D0/CT /D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D2/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D8/CP/CV /BU /CX/D2 /CP/CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BU−→ /BW /B4∗ /B5/BC/CG−/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/CA/CT/D5/D9/CX/D6/CT/D7 /D3/D2/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /BU /CS/CT/CR/CP /DD /BU−→ /BW /BC/lscript− ν/lscript /CG /CX/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0/BA /BG/CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/AD/D3 /DB /CP/D2/CS /CQ /B9/D8/CP/CV/CV/CX/D2/CV /CP/D0/CV/D3 /D6/CX/D8/CW/D1/D7 /DB /CT/D6/CT /D9/D7/CT/CS/BA/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BY /D9/D7/CT/D7 /D1/CX/D7/D7/CX/D2/CV/B9/CT/D2/CT/D6/CV/DD /D8/CT/CR/CW/D2/CX/D5/D9/CT /CP/D2/CS /CU /B4 /CQ→ /BU−/B5 /BP /B4/BF/BK . /BE± /BE. /BH/B5/B1/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BW /D9/D7/CT/D7 /CU/D9/D0/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D3/D2/CT /BU /CS/CT/CR/CP /DD/CP /D7 /D8 /CP /CV /BA/BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /D9/D7/CT/D7 /D7/CP/D1/CT /D1/CX/D7/D7/CX/D2/CV/B9/CT/D2/CT/D6/CV/DD /D8/CT/CR/CW/D2/CX/D5/D9/CT /CP/D7 /CX/D2 /CQ→τ /B7ντ /CG/B8 /CQ/D9/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D7/D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /D8/D3 /CT/D2/CS/D4 /D3/CX/D2/D8 /D6/CT/CV/CX/D3/D2 /D3/CU /D1/CX/D7/D7/CX/D2/CV/B9/CT/D2/CT/D6/CV/DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/A0/parenleftbig/CT /B7ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig/CT /B7ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/CT /B7ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC× /BD/BC− /BG < /BE. /BC× /BD/BC− /BG< /BE. /BC× /BD/BC− /BG < /BE. /BC× /BD/BC− /BG/BL/BC /BD/BU/CA/C7 /CF/BW/BX/CA /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/CA/C7 /CF/BW/BX/CA /BL/BJ /D9/D7/CT/D7 /D8/CW/CT /CW/CT/D6/D1/CX/D8/CX/CR/CX/D8 /DD /D3/CU /D8/CW/CT /BV/C4/BX/C7 /C1 /C1 /CS/CT/D8/CT/CR/D8/D3 /D6 /D8/D3 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1/BA/A0/parenleftbig µ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig µ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig µ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig µ /B7νµγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BH < /BH. /BE× /BD/BC− /BH< /BH. /BE× /BD/BC− /BH < /BH. /BE× /BD/BC− /BH/BL/BC /BD/BU/CA/C7 /CF/BW/BX/CA /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/CA/C7 /CF/BW/BX/CA /BL/BJ /D9/D7/CT/D7 /D8/CW/CT /CW/CT/D6/D1/CX/D8/CX/CR/CX/D8 /DD /D3/CU /D8/CW/CT /BV/C4/BX/C7 /C1 /C1 /CS/CT/D8/CT/CR/D8/D3 /D6 /D8/D3 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8 /D8/CW/CT /D2/CT/D9/D8/D6/CX/D2/D3/CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1/BA/A0/parenleftbig/BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BG /BC. /BC/BK/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BG/BC. /BC/BK/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BG /BC. /BC/BK/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BK± /BC. /BC/BC/BL± /BC. /BC/BC/BI /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig /BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig /BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig /BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig /BW /BC/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BK/BI± /BC. /BC/BD/BI /B7/BC. /BC/BF/BG − /BC. /BC/BF/BF /BC. /BJ/BK/BI± /BC. /BC/BD/BI /B7/BC. /BC/BF/BG − /BC. /BC/BF/BF /BC. /BJ/BK/BI± /BC. /BC/BD/BI /B7/BC. /BC/BF/BG − /BC. /BC/BF/BF /BC. /BJ/BK/BI± /BC. /BC/BD/BI /B7/BC. /BC/BF/BG − /BC. /BC/BF/BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BL/BF± /BC. /BC/BE/BH /B7/BC. /BC/BG/BH − /BC. /BC/BG/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW /BC/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /BC/CG/parenrightbig/B7/A0/parenleftbig /BW /BC/CG/parenrightbig/bracketrightbig/A0/BE/BL /BB/B4/A0/BE/BL /B7/A0/BF/BC /B5 /A0/parenleftbig/BW /BC/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /BC/CG/parenrightbig/B7/A0/parenleftbig /BW /BC/CG/parenrightbig/bracketrightbig/A0/BE/BL /BB/B4/A0/BE/BL /B7/A0/BF/BC /B5/A0/parenleftbig/BW /BC/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /BC/CG/parenrightbig/B7/A0/parenleftbig /BW /BC/CG/parenrightbig/bracketrightbig/A0/BE/BL /BB/B4/A0/BE/BL /B7/A0/BF/BC /B5 /A0/parenleftbig/BW /BC/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /BC/CG/parenrightbig/B7/A0/parenleftbig /BW /BC/CG/parenrightbig/bracketrightbig/A0/BE/BL /BB/B4/A0/BE/BL /B7/A0/BF/BC /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BK± /BC. /BC/BC/BJ± /BC. /BC/BC/BD /BC. /BC/BL/BK± /BC. /BC/BC/BJ± /BC. /BC/BC/BD/BC. /BC/BL/BK± /BC. /BC/BC/BJ± /BC. /BC/BC/BD /BC. /BC/BL/BK± /BC. /BC/BC/BJ± /BC. /BC/BC/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD/BC± /BC. /BC/BD/BC± /BC. /BC/BC/BF /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/A0/parenleftbig/BW /B7/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW /B7/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/BW /B7/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW /B7/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BE /BC. /BC/BE/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BE/BC. /BC/BE/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BE /BC. /BC/BE/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BK± /BC. /BC/BC/BL± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW−/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW−/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig/BW−/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW−/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BL± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BC. /BC/BL/BL± /BC. /BC/BC/BK± /BC. /BC/BC/BL/BC. /BC/BL/BL± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BC. /BC/BL/BL± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW /B7/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/CG/parenrightbig/B7/A0/parenleftbig/BW−/CG/parenrightbig/bracketrightbig/A0/BF/BD /BB/B4/A0/BF/BD /B7/A0/BF/BE /B5 /A0/parenleftbig/BW /B7/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/CG/parenrightbig/B7/A0/parenleftbig/BW−/CG/parenrightbig/bracketrightbig/A0/BF/BD /BB/B4/A0/BF/BD /B7/A0/BF/BE /B5/A0/parenleftbig/BW /B7/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/CG/parenrightbig/B7/A0/parenleftbig/BW−/CG/parenrightbig/bracketrightbig/A0/BF/BD /BB/B4/A0/BF/BD /B7/A0/BF/BE /B5 /A0/parenleftbig/BW /B7/CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/CG/parenrightbig/B7/A0/parenleftbig/BW−/CG/parenrightbig/bracketrightbig/A0/BF/BD /BB/B4/A0/BF/BD /B7/A0/BF/BE /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BG± /BC. /BC/BF/BH± /BC. /BC/BC/BD /BC. /BE/BC/BG± /BC. /BC/BF/BH± /BC. /BC/BC/BD/BC. /BE/BC/BG± /BC. /BC/BF/BH± /BC. /BC/BC/BD /BC. /BE/BC/BG± /BC. /BC/BF/BH± /BC. /BC/BC/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BJ/BK± /BC. /BC/BH/BE± /BC. /BC/BC/BL /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BK/BG/BL /BK/BG/BL/BK/BG/BL /BK/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BL± /BC. /BC/BC/BI /B7/BC. /BC/BD/BF − /BC. /BC/BD/BD /BC. /BC/BJ/BL± /BC. /BC/BC/BI /B7/BC. /BC/BD/BF − /BC. /BC/BD/BD /BC. /BC/BJ/BL± /BC. /BC/BC/BI /B7/BC. /BC/BD/BF − /BC. /BC/BD/BD /BC. /BC/BJ/BL± /BC. /BC/BC/BI /B7/BC. /BC/BD/BF − /BC. /BC/BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BG/BF± /BC. /BC/BD/BI /B7/BC. /BC/BH/BD − /BC. /BC/BF/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD /BC. /BC/BD/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD /BC. /BC/BD/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD /BC. /BC/BD/BD /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF /B7/BC. /BC/BC/BE − /BC. /BC/BC/BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE/BE /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BF /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BF /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BF /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BF /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BK/BG± /BC. /BC/BF/BK± /BC. /BC/BC/BE /BC. /BK/BK/BG± /BC. /BC/BF/BK± /BC. /BC/BC/BE/BC. /BK/BK/BG± /BC. /BC/BF/BK± /BC. /BC/BC/BE /BC. /BK/BK/BG± /BC. /BC/BF/BK± /BC. /BC/BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BI/BI± /BC. /BC/BF/BL± /BC. /BC/BD/BE /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BG /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5 /A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BG /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5/A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BG /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5 /A0/parenleftbig/BW−/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BF/BG /BB/B4/A0/BF/BF /B7/A0/BF/BG /B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BE/BI< /BC. /BD/BE/BI< /BC. /BD/BE/BI< /BC. /BD/BE/BI/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BD± /BC. /BC/BC/BH /B7/BC. /BC/BC/BK − /BC. /BC/BC/BG /BC. /BC/BE/BD± /BC. /BC/BC/BH /B7/BC. /BC/BC/BK − /BC. /BC/BC/BG /BC. /BC/BE/BD± /BC. /BC/BC/BH /B7/BC. /BC/BC/BK − /BC. /BC/BC/BG /BC. /BC/BE/BD± /BC. /BC/BC/BH /B7/BC. /BC/BC/BK − /BC. /BC/BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BL± /BC. /BC/BC/BK /B7/BC. /BC/BD/BD − /BC. /BC/BC/BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BK± /BC. /BC/BC/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /BC. /BC/BE/BK± /BC. /BC/BC/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /BC. /BC/BE/BK± /BC. /BC/BC/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /BC. /BC/BE/BK± /BC. /BC/BC/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BH± /BC. /BC/BC/BK /B7/BC. /BC/BD/BF − /BC. /BC/BC/BL /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BF/BH /BB/B4/A0/BF/BH /B7/A0/BF/BI /B5 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BF/BH /BB/B4/A0/BF/BH /B7/A0/BF/BI /B5/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BF/BH /BB/B4/A0/BF/BH /B7/A0/BF/BI /B5 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BF/BH /BB/B4/A0/BF/BH /B7/A0/BF/BI /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BE/BJ± /BC. /BC/BJ/BD± /BC. /BC/BC/BD /BC. /BG/BE/BJ± /BC. /BC/BJ/BD± /BC. /BC/BC/BD/BC. /BG/BE/BJ± /BC. /BC/BJ/BD± /BC. /BC/BC/BD /BC. /BG/BE/BJ± /BC. /BC/BJ/BD± /BC. /BC/BC/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BH/BE± /BC. /BC/BL/BC± /BC. /BC/BC/BF /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI/BK± /BC. /BC/BD/BL /B7/BC. /BC/BG/BD − /BC. /BC/BF/BL /BC. /BL/BI/BK± /BC. /BC/BD/BL /B7/BC. /BC/BG/BD − /BC. /BC/BF/BL /BC. /BL/BI/BK± /BC. /BC/BD/BL /B7/BC. /BC/BG/BD − /BC. /BC/BF/BL /BC. /BL/BI/BK± /BC. /BC/BD/BL /B7/BC. /BC/BG/BD − /BC. /BC/BF/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BK/BF± /BC. /BC/BF/BC /B7/BC. /BC/BH/BG − /BC. /BC/BH/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BG± /BC. /BC/BD/BE /B7/BC. /BC/BD/BK − /BC. /BC/BD/BG /BC. /BE/BF/BG± /BC. /BC/BD/BE /B7/BC. /BC/BD/BK − /BC. /BC/BD/BG /BC. /BE/BF/BG± /BC. /BC/BD/BE /B7/BC. /BC/BD/BK − /BC. /BC/BD/BG /BC. /BE/BF/BG± /BC. /BC/BD/BE /B7/BC. /BC/BD/BK − /BC. /BC/BD/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BF/BC± /BC. /BC/BE/BE /B7/BC. /BC/BH/BH − /BC. /BC/BF/BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA /A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BC/BE± /BC. /BC/BE/BF /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BE/BC/BE± /BC. /BC/BE/BF /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BE/BC/BE± /BC. /BC/BE/BF /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BE/BC/BE± /BC. /BC/BE/BF /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BD/BF± /BC. /BC/BF/BJ /B7/BC. /BC/BK/BK − /BC. /BC/BJ/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK/BG± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK/BG± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BK/BG± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK/BG± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL/BC± /BC. /BC/BJ± /BC. /BE/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BH. /BF± /BC. /BI± /BC. /BF /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BG. /BG/BL± /BC. /BE/BD± /BC. /BE/BF /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BL/BJ± /BC. /BD/BE± /BC. /BE/BL /BD, /BG/BT/C0/C5/BX/BW /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BC± /BC. /BJ± /BC. /BI /BH/BG /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BG /B7/BD. /BK − /BD. /BH /B7/BD. /BE − /BC. /BL /BD/BG /BI/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BJ/BH± /BC. /BE/BI± /BC. /BC/BI /BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C0/BH. /BH± /BC. /BG± /BC. /BH /BF/BC/BG /BK/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/C0/C5/BX/BW /BC/BE /BU/BE. /BC± /BC. /BK± /BC. /BI /BD/BE /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BL± /BD. /BC± /BC. /BI /BJ /BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL /BP /BD . /BL/BJ± /BC. /BD/BC± /BC. /BE/BD/BA/CF /CT/D1 /D9 /D0 /D8 /CX /D4 /D0 /DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7/B5/BP/B4 /BE . /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS/BA /BW/D3 /CT/D7 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS /D3/D2 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3 /D6 /BU /B7/BB /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7/BA /BG/BT/C0/C5/BX/BW /BC/BE /BU /D6/CT/D4 /D3 /D6/D8/D7 /CP/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/BG. /BH/B1 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D6/CT/D0/CP/D8/CX/DA/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/B8 /DB/CW/CX/CR/CW /CX/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CW/CT/D6/CT/BA/BH/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BI/BU/BX/BU/BX/C3 /BK/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CQ /CT/CT/D2 /D9/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7/D2/D3/D8/CT/CS /CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/CL× /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP /B4/BD . /BK/BG/BI± /BC. /BC/BF/BE±/BC. /BC/BL/BJ/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BK/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→ /C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /CP/D7/D7/D9/D1/CT/D7 /BU /BC /BU /BC/BM /BU /B7/BU−/D6/CP/D8/CX/D3 /CX/D7 /BG/BH/BM/BH/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/A0/parenleftbig /BW /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig /BW /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig /BW /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig /BW /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF/BG± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BG± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF/BG± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BG± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF/BH± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BH /BE/BD/BE /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BF± /BC. /BC/BC/BG± /BC. /BC/BC/BG /BD/BL /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BD± /BC. /BC/BC/BK± /BC. /BC/BC/BL /BD/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→ /C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /CP/D7/D7/D9/D1/CT/D7 /BU /BC /BU /BC/BM /BU /B7/BU−/D6/CP/D8/CX/D3 /CX/D7 /BG/BH/BM/BH/BH/BA/A0/parenleftbig /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BG/BG /BB/A0/BG/BC /A0/parenleftbig /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BG/BG /BB/A0/BG/BC /A0/parenleftbig /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BG/BG /BB/A0/BG/BC /A0/parenleftbig /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BG/BG /BB/A0/BG/BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BF/BC± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF/BC± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BF/BC± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF/BC± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BF/BD± /BC. /BF/BH± /BC. /BE/BC /BT /CD/BU/BX/CA/CC /BC/BG /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BL /B7/BD. /BG − /BD. /BE /B7/BC. /BJ − /BC. /BI /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BJ± /BC. /BH± /BC. /BI /CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BG± /BC. /BL± /BC. /BJ /BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF/BJ. /BL± /BC. /BL± /BC. /BI /BT/BU/BX /BC/BD /C1 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /BW/BH. /BH± /BD. /BG± /BC. /BH /BT /CC/C0/BT/C6/BT/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BD± /BC. /BE/BH /B7/BC. /BD/BC − /BC. /BC/BL /BD. /BK/BD± /BC. /BE/BH /B7/BC. /BD/BC − /BC. /BC/BL /BD. /BK/BD± /BC. /BE/BH /B7/BC. /BD/BC − /BC. /BC/BL /BD. /BK/BD± /BC. /BE/BH /B7/BC. /BD/BC − /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5 /CL/BP/BC . /BG/BH±/BC. /BC/BI± /BC. /BC/BE/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BP/B4 /BG . /BC/BE± /BC. /BE/BD/B5× /BD/BC− /BG/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BH/BC /BK/BH/BC/BK/BH/BC /BK/BH/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BF± /BC. /BE/BE± /BC. /BC/BL /BD. /BJ/BF± /BC. /BE/BE± /BC. /BC/BL/BD. /BJ/BF± /BC. /BE/BE± /BC. /BC/BL /BD. /BJ/BF± /BC. /BE/BE± /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5 /CL/BP/BC . /BG/BF±/BC. /BC/BH± /BC. /BC/BE/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BP/B4 /BG . /BC/BE± /BC. /BE/BD/B5× /BD/BC− /BG/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD /B5π /B7/parenrightbig/A0/BG/BH /BB/A0/BG/BD /A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD /B5π /B7/parenrightbig/A0/BG/BH /BB/A0/BG/BD /A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD /B5π /B7/parenrightbig/A0/BG/BH /BB/A0/BG/BD /A0/parenleftbig/BW/BV/C8 /B4/B7 /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4/B7 /BD /B5π /B7/parenrightbig/A0/BG/BH /BB/A0/BG/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BE± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BG± /BC. /BC/BC/BK± /BC. /BC/BC/BG /BD, /BE/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BK± /BC. /BC/BD/BI± /BC. /BC/BC/BH /BF/BT /CD/BU/BX/CA/CC /BC/BG /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BH± /BC. /BC/BF/BI± /BC. /BC/BD/BC /BF/BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF/BC. /BC/BL/BF± /BC. /BC/BD/BK± /BC. /BC/BC/BK /BF/CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BI/BD/CA/CT/D4 /D3 /D6/D8/D7 /CP /CS/D3/D9/CQ/D0/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3 /B7/B5/BB/BU/B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5/CP /D2 /CS/BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/B8 /BD. /BD/BF± /BC. /BD/BI± /BC. /BC/BK/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/BP/BC. /BC/BK/BF± /BC. /BC/BC/BI/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT /CX /D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/BU/BX /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BU /B7→ /BW/BV/C8 /B4/B7 /BD/B5π /B7/parenrightbig/CL/ /CJ/A0/parenleftbig/BU /B7→ /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BU /B7→ /BW /BCπ /B7/parenrightbig/CL/BP/BD . /BD/BF± /BC. /BC/BI± /BC. /BC/BK/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/A0/parenleftbig/BU /B7→ /BW /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/BU /B7→ /BW /BCπ /B7/parenrightbig/BP/B4 /BK. /BF/BC± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BV/C8 /BP/B7 /BD /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /D3/CU /BW /BC /BW /BC/D7/DD/D7/D8/CT/D1 /CX/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /DA/CX/CP /C3 /B7/C3−/CP/D2/CSπ /B7π−/BA/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5π /B7/parenrightbig/A0/BG/BI /BB/A0/BG/BE /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5π /B7/parenrightbig/A0/BG/BI /BB/A0/BG/BE /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5π /B7/parenrightbig/A0/BG/BI /BB/A0/BG/BE /A0/parenleftbig/BW/BV/C8 /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW/BV/C8 /B4− /BD/B5π /B7/parenrightbig/A0/BG/BI /BB/A0/BG/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BJ± /BC. /BC/BD/BI± /BC. /BC/BC/BJ /BC. /BC/BL/BJ± /BC. /BC/BD/BI± /BC. /BC/BC/BJ/BC. /BC/BL/BJ± /BC. /BC/BD/BI± /BC. /BC/BC/BJ /BC. /BC/BL/BJ± /BC. /BC/BD/BI± /BC. /BC/BC/BJ /BD/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD/BL± /BC. /BC/BE/BK± /BC. /BC/BC/BI /BE/BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF/BC. /BD/BC/BK± /BC. /BC/BD/BL± /BC. /BC/BC/BJ /BE/CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BI/BD/CA/CT/D4 /D3 /D6/D8/D7 /CP /CS/D3/D9/CQ/D0/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3 /B7/B5/BB/BU/B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5/CP /D2 /CS/BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/B8 /BD. /BD/BJ± /BC. /BD/BG± /BC. /BD/BG/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/BP/BC. /BC/BK/BF± /BC. /BC/BC/BI/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT /CX /D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BV/C8 /BP− /BD /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /D3/CU /BW /BC /BW /BC/D7/DD/D7/D8/CT/D1 /CX/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /DA/CX/CP /C3 /BC/CBπ /BC/B8 /C3 /BC/CBω /B8 /C3 /BC/CBφ /B8 /C3 /BC/CBη /B8/CP/D2/CS /C3 /BC/CBη/prime/BA/A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3 /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BK /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3 /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BK /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3 /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BK /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3 /B7/parenrightbig/A0/BG/BJ /BB/A0/BG/BK/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BL< /BC. /BC/BE/BL< /BC. /BC/BE/BL< /BC. /BC/BE/BL/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG/BG /BL/BC /BE/CB/BT/C1/BZ/C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BE/BI /BL/BC /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BZ/BD/BT /CD/BU/BX/CA/CC /BC/BH /BZ /CT/DC/D8/D6/CP/CR/D8 /CP /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D1/CP/CV/D2/CX/D8/D9/CS/CT /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/vextendsingle/vextendsingle/BT/B4 /BU /B7→/BW /BC/C3 /B7/B5/BB /BT /B4 /BU /B7→ /BW /BC/C3 /B7/B5/vextendsingle/vextendsingle< /BC/BA/BE/BF /CP/D8 /BL/BC/B1 /BV/C4 /B4/BU/CP /DD /CT/D7/CX/CP/D2/B5/BA /CB/CX/D1/CX/D0/CP /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CU/D6/D3/D1 /BU /B7→ /BW∗ /BC/C3 /B7/CP /D6/CT /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/BE/CB/BT/C1/BZ/C7 /BC/BH /CT/DC/D8/D6/CP/CR/D8 /CP /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D1/CP/CV/D2/CX/D8/D9/CS/CT /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/vextendsingle/vextendsingle/BT/B4 /BU /B7→/BW /BC/C3 /B7/B5/BB /BT /B4 /BU /B7→ /BW /BC/C3 /B7/B5/vextendsingle/vextendsingle< /BC/BA/BE/BJ /CP/D8 /BL/BC/B1 /BV/C4/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C4 /CT/DC/D8/D6/CP/CR/D8 /CP /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D1/CP/CV/D2/CX/D8/D9/CS/CT /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/vextendsingle/vextendsingle/BT/B4 /BU /B7→ /BW /BC/C3 /B7/B5/ /BT/B4 /BU /B7→ /BW /BC/C3 /B7/B5/vextendsingle/vextendsingle< /BC/BA/BE/BE /CP/D8 /BL/BC/B1 /BV/C4/BA/A0/parenleftbig/CJ /C3−π /B7π /BC/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−π /BC/CL/BW /C3 /B7/parenrightbig/A0/BG/BL /BB/A0/BH/BC /A0/parenleftbig/CJ /C3−π /B7π /BC/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−π /BC/CL/BW /C3 /B7/parenrightbig/A0/BG/BL /BB/A0/BH/BC /A0/parenleftbig/CJ /C3−π /B7π /BC/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−π /BC/CL/BW /C3 /B7/parenrightbig/A0/BG/BL /BB/A0/BH/BC /A0/parenleftbig/CJ /C3−π /B7π /BC/CL/BW /C3 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−π /BC/CL/BW /C3 /B7/parenrightbig/A0/BG/BL /BB/A0/BH/BC/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF/BL< /BC. /BC/BF/BL< /BC. /BC/BF/BL< /BC. /BC/BF/BL/BL/BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BX/DC/D8/D6/CP/CR/D8/D7 /CP /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D1/CP/CV/D2/CX/D8/D9/CS/CT /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/vextendsingle/vextendsingle/BT/B4 /BU /B7→ /BW /BC/C3 /B7/B5/BB/BT/B4 /BU /B7→ /BW /BC/C3 /B7/B5/vextendsingle/vextendsingle< /BC/BA/BD/BL /CP/D8 /BL/BH/B1 /BV/C4/BA /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/A0/BH/BD /BB/A0/BH/BE /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/A0/BH/BD /BB/A0/BH/BE /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/A0/BH/BD /BB/A0/BH/BE /A0/parenleftbig/CJ /C3−π /B7/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/CJ /C3 /B7π−/CL/BW /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/A0/BH/BD /BB/A0/BH/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BI± /BC. /BC/BF/BD± /BC. /BC/BC/BK /BC. /BC/BG/BI± /BC. /BC/BF/BD± /BC. /BC/BC/BK/BC. /BC/BG/BI± /BC. /BC/BF/BD± /BC. /BC/BC/BK /BC. /BC/BG/BI± /BC. /BC/BF/BD± /BC. /BC/BC/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BC /B7/BC. /BH/BD − /BC. /BG/BI± /BC. /BC/BE /BD. /BJ/BC /B7/BC. /BH/BD − /BC. /BG/BI± /BC. /BC/BE/BD. /BJ/BC /B7/BC. /BH/BD − /BC. /BG/BI± /BC. /BC/BE /BD. /BJ/BC /B7/BC. /BH/BD − /BC. /BG/BI± /BC. /BC/BE /BD/CB/BT/C1/BZ/C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CB/BT/C1/BZ/C7 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5/CL× /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP /B4/BI . /BI /B7/BD. /BL − /BD. /BJ±/BC. /BH/B5× /BD/BC− /BJ/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/CJπ /B7π−π /BC/CL/BW /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/CJπ /B7π−π /BC/CL/BW /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig/CJπ /B7π−π /BC/CL/BW /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/CJπ /B7π−π /BC/CL/BW /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI± /BC. /BK± /BC. /BG /BG. /BI± /BC. /BK± /BC. /BG/BG. /BI± /BC. /BK± /BC. /BG /BG. /BI± /BC. /BK± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BH± /BD. /BC± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C2/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BH/BF /BB/A0/BG/BC /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BH/BF /BB/A0/BG/BC /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BH/BF /BB/A0/BG/BC /A0/parenleftbig/CJ /C3−π /B7/CL/BWπ /B7/parenrightbig/BB/A0/parenleftbig /BW /BCπ /B7/parenrightbig/A0/BH/BF /BB/A0/BG/BC/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH /B7/BD. /BC − /BC. /BL± /BC. /BE /BF. /BH /B7/BD. /BC − /BC. /BL± /BC. /BE/BF. /BH /B7/BD. /BC − /BC. /BL± /BC. /BE /BF. /BH /B7/BD. /BC − /BC. /BL± /BC. /BE/CB/BT/C1/BZ/C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BE/BL± /BC. /BF/BC± /BC. /BF/BG /BD/BT /CD/BU/BX/CA/CC /BC/BI /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BD± /BD. /BI± /BD. /BJ /BD/C5/BT/C0/BT/C8 /BT /CC/CA/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BF± /BC. /BJ± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BG /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig/BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ± /BC. /BJ± /BC. /BD /BD. /BJ± /BC. /BJ± /BC. /BD/BD. /BJ± /BC. /BJ± /BC. /BD /BD. /BJ± /BC. /BJ± /BC. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/CL/BP/BC. /BF/BE/BH± /BC. /BD/BF± /BC. /BC/BG/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/BP/B4/BH. /BF± /BC. /BG/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig/BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BE± /BD. /BD± /BC. /BG /BH. /BE± /BD. /BD± /BC. /BG/BH. /BE± /BD. /BD± /BC. /BG /BH. /BE± /BD. /BD± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/CL/BP/BC. /BL/BK± /BC. /BE/BC± /BC. /BC/BH/BH/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/BP/B4/BH. /BF± /BC. /BG/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig /BW /BC/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig /BW /BC/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig /BW /BC/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig /BW /BC/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BH± /BD. /BG± /BC. /BK /BH. /BH± /BD. /BG± /BC. /BK/BH. /BH± /BD. /BG± /BC. /BK /BH. /BH± /BD. /BG± /BC. /BK /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig /BW /BC/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BH± /BD. /BF± /BD. /BD /BJ. /BH± /BD. /BF± /BD. /BD/BJ. /BH± /BD. /BF± /BD. /BD /BJ. /BH± /BD. /BF± /BD. /BD /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BCπ /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig /BW /BCπ /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/A0/parenleftbig /BW /BCπ /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig /BW /BCπ /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BD/BH± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BE/BD /BC. /BC/BD/BD/BH± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BE/BD/BC. /BC/BD/BD/BH± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BE/BD /BC. /BC/BD/BD/BH± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BE/BD /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/A0/parenleftbig /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig /BW /BCπ /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH/BD± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BE/BF /BC. /BC/BC/BH/BD± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BE/BF/BC. /BC/BC/BH/BD± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BE/BF /BC. /BC/BC/BH/BD± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BE/BF /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig /BW /BCπ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig /BW /BCπ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/A0/parenleftbig /BW /BCπ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig /BW /BCπ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BE± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BE/BC /BC. /BC/BC/BG/BE± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BE/BC/BC. /BC/BC/BG/BE± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BE/BC /BC. /BC/BC/BG/BE± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BE/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/parenleftbig /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig /BW /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BD /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BD/BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BD /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BD /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig /BW /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig /BW /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/parenleftbig /BW /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig /BW /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BD± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BI /BC. /BC/BC/BG/BD± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BI/BC. /BC/BC/BG/BD± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BI /BC. /BC/BC/BG/BD± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BI /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/CP/D0/D0 /D3/CQ/D7/CT/D6/DA/CT/CS ωπ /B7/CW/CP/DA/CX/D2/CV /D4 /D6/D3 /CR/CT/CT/CS/CT/CS /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT ρ/prime /B7/D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D8 /D1/CP/D7/D7 /BD/BF/BG/BL ± /BE/BH /B7/BD /BC − /BH/C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BG/BJ ± /BK/BI /B7/BG /BI − /BG/BH /C5/CT/CE/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 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/B5/BE. /BG /B7/BD. /BJ − /BD. /BI /B7/BD. /BC − /BC. /BI /BF /BG/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BL/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH.± /BE.± /BF. /BJ /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BH/BD /BK/BH/BD/BK/BH/BD /BK/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BF/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8 /CW /CT /BW /BA/BG/BU/BX/BU/BX/C3 /BK/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CQ /CT/CT/D2 /D9/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7/D2/D3/D8/CT/CS /CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8 /CW /CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA /CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CP/D0/D7/D3 /AC/D2/CS /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/D8/D3 /BW∗∗π /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW∗∗→ /BW∗/B4/BE/BC/BD/BC/B5 π /D8/D3 /CQ /CT /BC . /BC/BC/BD/BG /B7/BC. /BC/BC/BC/BK − /BC. /BC/BC/BC/BI±/BC. /BC/BC/BC/BF /DB/CW/CT/D6/CT /BW∗∗/D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D0/D0 /D3 /D6/CQ/CX/D8/CP/D0/D0/DD /CT/DC/CR/CX/D8/CT/CS /BW /D1/CT/D7/D3/D2/D7/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /D9/D7/CT /C8/BW/BZ /BK/BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT/BU/B4 /A7 /B4/BG /CB /B5→ /BU /B7/BU−/B5 /BP /BH/BH/B1 /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BG /BH /B1 /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/A0/parenleftbig/BW−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/BW−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/A0/parenleftbig/BW−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/BW−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BE± /BC. /BC/BG± /BC. /BD/BH /BD. /BC/BE± /BC. /BC/BG± /BC. /BD/BH/BD. /BC/BE± /BC. /BC/BG± /BC. /BD/BH /BD. /BC/BE± /BC. /BC/BG± /BC. /BD/BH /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BG /BL/BC /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ /BL/BC /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BH /B7/BG. /BD − /BE. /BF /B7/BE. /BG − /BC. /BK /BD /BG/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C5/CP /D6 /CZ /C1/C1/C1/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/D8/D3 /BW∗/BC /B4/BE/BF/BG/BC/B5 π/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW∗/BC /B4/BE/BF/BG/BC/B5 → /BWπ /CX/D7< /BC. /BC/BC/BH /CP/D8 /BL/BC/B1/BV/C4 /CP/D2/CS /CX/D2/D8/D3 /BW∗/BE /B4/BE/BG/BI/BC/B5 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD/BW∗/BE /B4/BE/BG/BI/BC/B5 → /BWπ /CX/D7< /BC. /BC/BC/BG /CP/D8 /BL/BC/B1/BV/C4/BA/BG/BU/BX/BU/BX/C3 /BK/BJ /CP/D7/D7/D9/D1/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/BU /B4 /BW−→ /C3 /B7π−π−/B5/BP /B4 /BL . /BD±/BD. /BF± /BC. /BG/B5/B1 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/A0/parenleftbig/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BD/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BL± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BH/BE± /BC. /BD/BJ± /BC. /BG/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BH. /BH± /BC. /BG± /BC. /BE /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BF/BG± /BC. /BG/BJ± /BC. /BD/BK /BG/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BE± /BC. /BJ± /BC. /BJ /BJ/BD /BH/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BE± /BD. /BK± /BD. /BI /BI/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BC± /BD. /BG± /BD. /BE /BL /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ± /BG. /BG /BJ/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BCπ /B7/B5/CL /BP /BD . /BD/BG±/BC. /BC/BJ± /BC. /BC/BG/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BCπ /B7/B5/BP /B4 /BG . /BK/BG± /BC. /BD/BH/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/CD/D7/CT/D7 /CP 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/B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BI/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8 /CW /CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA/BJ/CC/CW/CX/D7 /CX/D7 /CP /CS/CT/D6/CX/DA/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B8 /D9/D7/CX/D2/CV /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CX/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /D3/D8/CW/CT/D6 /D8 /DB /D3 /B9 /CQ/D3/CS /DD/BU /CS/CT/CR/CP /DD/D7/BA /BU/BX/BU/BX/C3 /BK/BJ /CP/D7/D7/D9/D1/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BC/BJ /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BC/BJ/BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BC/BJ /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BC/BJ /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/CP/D0/D0 /D3/CQ/D7/CT/D6/DA/CT/CS ωπ /B7/CW/CP/DA/CX/D2/CV /D4 /D6/D3 /CR/CT/CT/CS/CT/CS /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT ρ/prime /B7/D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D8 /D1/CP/D7/D7 /BD/BF/BG/BL ± /BE/BH /B7/BD /BC − /BH/C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BG/BJ ± /BK/BI /B7/BG /BI − /BG/BH /C5/CT/CE/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL/BK± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL/BK± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BL/BK± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL/BK± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BL/BK± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BD/BJ /BD/BV/CB/C7/CA/C6/BT /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BC± /BC. /BC/BC/BI± /BC. /BC/BC/BG /BJ /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BI/BK± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BE/BK /BK/BI /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BV/CB/C7/CA/C6/BT /BC/BF /CX/D2/B9/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D9/D7/CT/CS /CX/D2 /BT/C4/BT/C5 /BL/BG/BA /BT /CU/D9/D0/D0 /CP/D2/CV/D9/D0/CP /D6 /AC/D8 /D8/D3 /D8/CW/D6/CT/CT /CR/D3/D1/D4/D0/CT/DC /CW/CT/D0/CX/CR/CX/D8 /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CX/D7/D4/CT /D6 /CU /D3 /D6/D1/CT/CS/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA /CC/CW/CT/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π /BC/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D9/D2/CS/CT/D6 /D8/CW/CT ρ /B7/CX/D7 /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE/BE /B7/BC. /BF/BC − /BC. /BE/BI± /BC. /BE/BD /BD/BT /CD/BU/BX/CA/CC /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BH/BL± /BC. /BL/BJ± /BC. /BF/BD /BE/BT/BU/BX /BC/BD /C1 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/CL/ /CJ/BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B5/CL /BP/BC. /BC/BK/BD/BF± /BC. /BC/BC/BG/BC /B7/BC. /BC/BC/BG/BE − /BC. /BC/BC/BF/BD /BA/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B5/BP/B4/BH. /BD/BL± /BC. /BE/BI/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/BU/BX /BC/BD /C1 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B5/BP /BC. /BC/BJ/BK±/BC. /BC/BD/BL± /BC. /BC/BC/BL/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7/B5/BP /B4/BG. /BI±/BC. /BG/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5π /B7/parenrightbig/A0/BJ/BG /BB/A0/BI/BL /A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5π /B7/parenrightbig/A0/BJ/BG /BB/A0/BI/BL /A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5π /B7/parenrightbig/A0/BJ/BG /BB/A0/BI/BL /A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig /BW∗ /BC CP /B4/B7/BD/B5π /B7/parenrightbig/A0/BJ/BG /BB/A0/BI/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BH± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD± /BC. /BC/BE± /BC. /BC/BE /BD/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BI± /BC. /BC/BE/BD± /BC. /BC/BC/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D4 /D3 /D6/D8/D7 /CP /CS/D3/D9/CQ/D0/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5/CP/D2/CS /BU/B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW∗ /BCπ /B7/B5/B8 /BD. /BG/BD± /BC. /BE/BH± /BC. /BC/BI/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD/D3 /D9 /D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW∗ /BCπ /B7/B5/BP/BC. /BC/BK/BC± /BC. /BC/BD/BD/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BE/CD/D7/CT/D7 /BW∗ /BC→ /BW /BCπ /BC/DB/CX/D8/CW /BW /BC/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /BV/C8 /B9/CT/DA/CT/D2 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /C3 /B7/C3−/CP/D2/CS π /B7π−/BA/A0/parenleftbig /BW∗ /BC CP /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BC CP /B4− /BD/B5π /B7/parenrightbig/A0/BJ/BH /BB/A0/BJ/BC /A0/parenleftbig /BW∗ /BC CP /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BC CP /B4− /BD/B5π /B7/parenrightbig/A0/BJ/BH /BB/A0/BJ/BC /A0/parenleftbig /BW∗ /BC CP /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BC CP /B4− /BD/B5π /B7/parenrightbig/A0/BJ/BH /BB/A0/BJ/BC /A0/parenleftbig /BW∗ /BC CP /B4− /BD/B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/BW∗ /BC CP /B4− /BD/B5π /B7/parenrightbig/A0/BJ/BH /BB/A0/BJ/BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BC/BF± /BC. /BC/BD /BC. /BC/BL± /BC. /BC/BF± /BC. /BC/BD/BC. /BC/BL± /BC. /BC/BF± /BC. /BC/BD /BC. /BC/BL± /BC. /BC/BF± /BC. /BC/BD /BD/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D4 /D3 /D6/D8/D7 /CP /CS/D3/D9/CQ/D0/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5/CP/D2/CS /BU/B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW∗ /BCπ /B7/B5/B8 /BD. /BD/BH± /BC. /BF/BD± /BC. /BD/BE/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD/D3 /D9 /D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BB/BU/B4 /BU /B7→ /BW∗ /BCπ /B7/B5/BP/BC. /BC/BK/BC± /BC. /BC/BD/BD/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BD± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BF± /BD. /BD± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BE± /BE. /BE± /BE. /BI /BE/C5/BT/C0/BT/C8 /BT /CC/CA/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB 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/BF/BF /BE. /BH/BI± /BC. /BE/BI± /BC. /BF/BF/BE. /BH/BI± /BC. /BE/BI± /BC. /BF/BF /BE. /BH/BI± /BC. /BE/BI± /BC. /BF/BF /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8 /CW /CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA/A0/parenleftbig /BW∗∗ /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /BW/BD /B4/BE/BG/BE/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5 /BP /BI/BJ/B1/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BW /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT/BV/C4/BX/C7 /C1 /C1 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /BW/BD /B4/BE/BG/BE/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5 /BP/BI/BJ/B1/BA /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BH± /BC. /BE/BL /B7/BC. /BF/BH − /BC. /BH/BH /BD. /BK/BH± /BC. /BE/BL /B7/BC. /BF/BH − /BC. /BH/BH /BD. /BK/BH± /BC. /BE/BL /B7/BC. /BF/BH − /BC. /BH/BH /BD. /BK/BH± /BC. /BE/BL /B7/BC. /BF/BH − /BC. /BH/BH /BD/BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG± /BC. /BF± /BC. /BJ/BE /BF. /BG± /BC. /BF± /BC. /BJ/BE/BF. /BG± /BC. /BF± /BC. /BJ/BE /BF. /BG± /BC. /BF± /BC. /BJ/BE /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7× /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7× /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7× /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig /BW∗/BC /B4/BE/BG/BC/BC/B5 /BCπ /B7× /BU/B4 /BW∗/BC /B4/BE/BG/BC/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BC. /BI± /BD. /BK /BI. /BD± /BC. /BI± /BD. /BK/BI. /BD± /BC. /BI± /BD. /BK /BI. /BD± /BC. /BI± /BD. /BK /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7× /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7× /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7× /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BD/B5 /BCπ /B7× /BU/B4 /BW/BD /B4/BE/BG/BE/BD/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BK± /BC. /BJ± /BD. /BF /BI. /BK± /BC. /BJ± /BD. /BF/BI. /BK± /BC. /BJ± /BD. /BF /BI. /BK± /BC. /BJ± /BD. /BF /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BE/B5 /BCπ /B7× /BU/B4 /BW∗/BE /B4/BE/BG/BI/BE/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BF± /BC. /BG /BD. /BK± /BC. /BF± /BC. /BG/BD. /BK± /BC. /BF± /BC. /BG /BD. /BK± /BC. /BF± /BC. /BG /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7× /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7× /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/A0/parenleftbig /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7× /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BCπ /B7× /BU/B4 /BW/prime/BD /B4/BE/BG/BE/BJ/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC± /BC. /BG± /BD. /BD /BH. /BC± /BC. /BG± /BD. /BD/BH. /BC± /BC. /BG± /BD. /BD /BH. /BC± /BC. /BG± /BD. /BD /BD/BT/BU/BX /BC/BG /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /BCπ /B7× /BU/B4 /BW /BC/BD→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI/BL/BC /BD/BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/A0/parenleftbig /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig /BW∗/BD /B4/BE/BG/BE/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BG< /BC. /BC/BC/BD/BG< /BC. /BC/BC/BD/BG< /BC. /BC/BC/BD/BG/BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /BW/BD /B4/BE/BG/BE/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5/BP/BI /BJ /B1 /BA/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BF< /BC. /BC/BC/BD/BF< /BC. /BC/BC/BD/BF< /BC. /BC/BC/BD/BF/BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BE/BK /BL/BC /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BC/BE/BF /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C5/CP /D6/CZ /C1 /C1 /C1/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5 /CP/D2/CS /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW /B7π−/B5 /BP /BF/BC/B1/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C5/CP /D6/CZ /C1 /C1 /C1/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/B8 /D8/CW/CT /BV/C4/BX/C7 /C1 /C1 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5 /BP /BE/BC/B1/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BW /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT/BV/C4/BX/C7 /C1 /C1 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5 /BP /BF/BC/B1/BA/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCπ /B7× /BU/B4 /BW∗ /BC/BE→ /BW∗ /BCπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE/BL/BC /BD/BT/BU/BX /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BG/BJ< /BC. /BC/BC/BG/BJ< /BC. /BC/BC/BG/BJ< /BC. /BC/BC/BG/BJ/BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BC/BH /BL/BC /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C5/CP /D6/CZ /C1 /C1 /C1/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5 /CP/D2/CS /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW /B7π−/B5 /BP /BF/BC/B1/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C5/CP /D6/CZ /C1 /C1 /C1/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/B8 /D8/CW/CT /BV/C4/BX/C7 /C1 /C1 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW∗/B4/BE/BC/BD/BC/B5 /B7π−/B5 /BP /BE/BC/B1/BA /BK/BH/BF /BK/BH/BF/BK/BH/BF /BK/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig /BW /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/A0/parenleftbig /BW /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BC/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BC/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BC/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BC/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL/BJ± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BC/BK /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BC/BD± /BC. /BC/BC/BE/BJ± /BC. /BC/BC/BC/BK /BE/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BH± /BC. /BC/BC/BK± /BC. /BC/BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BF± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BH /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BL/BE± /BC. /BD/BG± /BC. /BD/BK/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BE/BH /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BG± /BC. /BC/BD/BE± /BC. /BC/BC/BG /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BF. /BJ/BD± /BC. /BE/BH/B1/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BL± /BC. /BC/BD/BF /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BH /B7/BC. /BE/BE − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH /B7/BC. /BE/BE − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH /B7/BC. /BE/BE − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH /B7/BC. /BE/BE − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BE /B7/BC. /BF/BI − /BC. /BE/BD± /BC. /BC/BJ /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BJ /B7/BC. /BE/BJ − /BC. /BE/BH± /BC. /BC/BH /BD, /BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BC± /BC. /BF /B7/BC. /BG − /BC. /BE /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BK/BD /B7/BC. /BF/BC − /BC. /BE/BJ± /BC. /BE/BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BI< /BC. /BJ/BI< /BC. /BJ/BI< /BC. /BJ/BI/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL± /BC. /BI /B7/BC. /BG − /BC. /BF /BC. /BL± /BC. /BI /B7/BC. /BG − /BC. /BF /BC. /BL± /BC. /BI /B7/BC. /BG − /BC. /BF /BC. /BL± /BC. /BI /B7/BC. /BG − /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD /B7/BD. /BC − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BD. /BI± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BI /B7/BD. /BK − /BD. /BI± /BD. /BC /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BD /B7/BD. /BD − /BC. /BL± /BC. /BH /BE, /BG/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS /CX/D2 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /D8/CW/CP/D8 /D3/D2/CT /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2/D7 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/CL/BP/B4 /BE. /BE /B7/BC. /BK − /BC. /BJ± /BC. /BF/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/BP/B4 /BG /BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/CL/BP/B4 /BD. /BC /B7/BC. /BH − /BC. /BG± /BC. /BD/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/BP/B4 /BG /BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK /B7/BC. /BD/BF − /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK /B7/BC. /BD/BF − /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK /B7/BC. /BD/BF − /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK /B7/BC. /BD/BF − /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BL /B7/BC. /BE/BC − /BC. /BD/BG± /BC. /BC/BG /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BI± /BC. /BD/BH± /BC. /BC/BG /BD, /BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BI± /BC. /BE /B7/BC. /BE − /BC. /BD /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BH/BI /B7/BC. /BD/BI − /BC. /BD/BH± /BC. /BD/BJ/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BK< /BC. /BL/BK< /BC. /BL/BK< /BC. /BL/BK/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BC± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BC± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BE± /BE. /BI± /BE. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BI /B7/BK − /BI± /BG /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS /CX/D2 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /D8/CW/CP/D8 /D3/D2/CT /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2/D7 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BA /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→/BW∗ /B7/D7π /BC/B5/CL /BP /B4/BJ . /BI± /BD. /BJ /B7/BF. /BE − /BE. /BG /B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→/BW∗ /B7/D7π /BC/B5 /BP /B4/BG/BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG± /BC. /BG /B7/BC. /BI − /BC. /BG /BD. /BG± /BC. /BG /B7/BC. /BI − /BC. /BG /BD. /BG± /BC. /BG /B7/BC. /BI − /BC. /BG /BD. /BG± /BC. /BG /B7/BC. /BI − /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BI± /BC. /BH/BE± /BC. /BG/BH /BE. /BD/BI± /BC. /BH/BE± /BC. /BG/BH/BE. /BD/BI± /BC. /BH/BE± /BC. /BG/BH /BE. /BD/BI± /BC. /BH/BE± /BC. /BG/BH /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0/A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG/BI± /BD. /BD/BJ± /BD. /BC/BG /BH. /BG/BI± /BD. /BD/BJ± /BD. /BC/BG/BH. /BG/BI± /BD. /BD/BJ± /BD. /BC/BG /BH. /BG/BI± /BD. /BD/BJ± /BD. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig /BW /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BC± /BC. /BL/BK± /BC. /BG/BF /BE. /BF/BC± /BC. /BL/BK± /BC. /BG/BF/BE. /BF/BC± /BC. /BL/BK± /BC. /BG/BF /BE. /BF/BC± /BC. /BL/BK± /BC. /BG/BF /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7× /BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7× /BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7× /BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig /BW /BC/BWsJ /B4/BE/BJ/BC/BC/B5 /B7× /BU/B4 /BWsJ /B4/BE/BJ/BC/BC/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BF± /BE. /BE /B7/BD. /BG − /BE. /BK /BD/BD. /BF± /BE. /BE /B7/BD. /BG − /BE. /BK /BD/BD. /BF± /BE. /BE /B7/BD. /BG − /BE. /BK /BD/BD. /BF± /BE. /BE /B7/BD. /BG − /BE. /BK /BD/BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /BW∗ /BC/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig /BW∗ /BC/BW/D7 /BD 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/B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig /BW /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/A0/parenleftbig /BW /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig /BW /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BK± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BK± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BK± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BK± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BD± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BJ/BC± /BC. /BC/BC/BE/BI± /BC. /BC/BC/BC/BI /BE/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BC± /BC. /BC/BC/BK± /BC. /BC/BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BJ/BJ± /BC. /BD/BH± /BC. /BD/BF/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BK/BJ± /BC. /BC/BC/BE/BJ± /BC. /BC/BC/BD/BJ /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BI± /BC. /BC/BD/BE± /BC. /BC/BC/BF /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BF. /BJ/BD± /BC. /BE/BH/B1/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BK/BG± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BG± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BK/BG± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BG± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BC± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BD± /BC. /BC/BC/BG± /BC. /BC/BC/BD /BE/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BK± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BJ/BI± /BC. /BD/BH± /BC. /BD/BF/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BG/BC± /BC. /BC/BC/BG/BF± /BC. /BC/BC/BF/BH /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BF± /BC. /BC/BC/BL± /BC. /BC/BC/BE /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /BC/CP/D2/CS /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/BF. /BJ/BD± /BC. /BE/BH/B1 /CP/D2/CS /BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5/BP /BH /BH ± /BI/B1/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ/BH± /BC. /BC/BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BH± /BC. /BC/BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ/BH± /BC. /BC/BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BH± /BC. /BC/BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BD± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BG /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE/BH± /BC. /BC/BC/BL± /BC. /BC/BC/BE /BE/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BL± /BC. /BC/BD/BC± /BC. /BC/BC/BE /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI/BE± /BC. /BE/BE± /BC. /BD/BK/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BF/BD/BC± /BC. /BC/BC/BK/BK± /BC. /BC/BC/BI/BH /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BF/BD± /BC. /BC/BD/BI± /BC. /BC/BC/BH /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /BC/CP/D2/CS /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/BF. /BJ/BD± /BC. /BE/BH/B1 /CP/D2/CS /BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5/BP /BH /BH ± /BI/B1/BA/A0/parenleftbig/BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig/BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/A0/parenleftbig/BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig/BW /B4∗ /B5/B7/D7 /BW∗∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BE. /BJ/BF± /BC. /BL/BF± /BC. /BI/BK/B5× /BD/BC− /BE/B4/BE. /BJ/BF± /BC. /BL/BF± /BC. /BI/BK/B5× /BD/BC− /BE/B4/BE. /BJ/BF± /BC. /BL/BF± /BC. /BI/BK/B5× /BD/BC− /BE/B4/BE. /BJ/BF± /BC. /BL/BF± /BC. /BI/BK/B5× /BD/BC− /BE/BD/BT/C0/C5/BX/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C0/C5/BX/BW /BC/BC /BU /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /B4 ± /BC. /BJ/BK± /BC. /BG/BK± /BC. /BI/BK/B5/B1/B8 /DB/CW/CT/D6/CT/D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2/D8/CW/CT /BW/D7→φπ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /AC/D6/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BD± /BD. /BE± /BD. /BE /BK. /BD± /BD. /BE± /BD. /BE/BK. /BD± /BD. /BE± /BD. /BE /BK. /BD± /BD. /BE± /BD. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD/BC /BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /bracketleftbig/A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/B7/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/B7/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/B7/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/B7/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BF/BC< /BD/BF/BC< /BD/BF/BC< /BD/BF/BC/BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI /A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig /BW /BC/BW∗/B4/BE/BC/BD/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BI± /BC. /BH± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BH/BJ± /BC. /BJ/BD± /BC. /BH/BI /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BC/BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/A0/parenleftbig /BW /BC/BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK± /BC. /BI± /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK/BF± /BC. /BJ/BK± /BC. /BH/BK /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BJ /BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BC/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/A0/parenleftbig /BW /BC/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig /BW /BC/BW /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. /BK< /BE. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB 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/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig/B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/A0/parenleftbig/B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig/B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH± /BC. /BF± /BC. /BH /BF. /BH± /BC. /BF± /BC. /BH/BF. /BH± /BC. /BF± /BC. /BH /BF. /BH± /BC. /BF± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0 /A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0 /A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI /B7/BC. /BI − /BC. /BH± /BC. /BD /BD. /BI /B7/BC. /BI − /BC. /BH± /BC. /BD/BD. /BI /B7/BC. /BI − /BC. /BH± /BC. /BD /BD. /BI /B7/BC. /BI − /BC. /BH± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ /BL/BC /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C5 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /BW /B7/D7π /BC/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BJ . /BC /B7/BE. /BG − /BE. /BD /B7/BC. /BI − /BC. /BK /B5×/BD/BC− /BJ/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BC× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA /bracketleftbig/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/B7/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BG/BC /B7/A0/BD/BG/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/B7/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BG/BC /B7/A0/BD/BG/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/B7/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BG/BC /B7/A0/BD/BG/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π /BC/parenrightbig/B7/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BG/BC /B7/A0/BD/BG/BD /B5/BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BL× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/BW∗ /B7/D7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BE/BJ< /BC. /BC/BC/BC/BE/BJ< /BC. /BC/BC/BC/BE/BJ< /BC. /BC/BC/BC/BE/BJ/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BE× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig/BW /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/A0/parenleftbig/BW /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig/BW /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BI× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig/BW∗ /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/A0/parenleftbig/BW∗ /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig/BW∗ /B7/D7η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BJ. /BH× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW /B7/D7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0 /A0/parenleftbig/BW /B7/D7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0/A0/parenleftbig/BW /B7/D7ρ 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/BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0 /A0/parenleftbig/BW /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0/A0/parenleftbig/BW /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0 /A0/parenleftbig/BW /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL × /BD/BC− /BI < /BD. /BL × /BD/BC− /BI< /BD. /BL × /BD/BC− /BI < /BD. /BL × /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BC/BC/BE/BI /BL/BC /BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BJ× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BD× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0 /A0/parenleftbig/BW∗ /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0/A0/parenleftbig/BW∗ /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0 /A0/parenleftbig/BW∗ /B7/D7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE × /BD/BC− /BH < /BD. /BE × /BD/BC− /BH< /BD. /BE × /BD/BC− /BH < /BD. /BE × /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BF /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BC/BC/BF/BH /BL/BC /BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BD× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BE× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0 /A0/parenleftbig/BW /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0/A0/parenleftbig/BW /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0 /A0/parenleftbig/BW /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BH /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD/BC. /BF× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BH× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BL /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD/BC. /BL× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BD× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA /BK/BH/BI /BK/BH/BI/BK/BH/BI /BK/BH/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig/BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/A0/parenleftbig/BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig/BW /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BG× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BF× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/A0/parenleftbig/BW−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BJ< /BC. /BC/BC/BC/BJ< /BC. /BC/BC/BC/BJ< /BC. /BC/BC/BC/BJ/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BD× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig/BW∗−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/A0/parenleftbig/BW∗−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig/BW∗−/D7π /B7/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BI× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/A0/parenleftbig/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BK. /BI× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/A0/parenleftbig/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig/BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BJ< /BC. /BC/BC/BJ< /BC. /BC/BC/BJ< /BC. /BC/BC/BJ/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BD× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BD± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BJ± /BC. /BD/BH /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG /B7/BC. /BF − /BC. /BE± /BC. /BG /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BH± /BC. /BD/BG /B7/BC. /BF/BL − /BC. /BG/BC /BG/BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BL /B7/BC. /BE/BI − /BC. /BE/BD± /BC. /BE/BE /BH/BX/BW /CF /BT/CA/BW/CB /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BI± /BC. /BD/BE± /BC. /BD/BK /BE, /BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/CC/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU±→ /C3±η/CR /B5 /BU/B4η/CR→ /C3 /C3π /B5 /BP/B4 /BJ. /BG± /BC. /BH± /BC. /BJ/B5× /BD/BC− /BH/D6/CT/B9/D4/D3 /D6/D8/CT/CS /CX/D2 /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /CP/D2/CS /BU/B4 /BU±→ /C3±η/CR /B5/BP/B4 /BK . /BJ± /BD. /BH/B5× /BD/BC− /BF/D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2/BT /CD/BU/BX/CA/CC /BC/BI /BX /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT /D8/D3 /D8/CW/CT /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU /BU/B4η/CR→ /C3 /C3π /B5/B8 /DB/CW/CX/CR/CW /CX/D7 /D9/D7/CT/CS /CQ /DD/D3/D8/CW/CT/D6/D7 /CU/D3 /D6/D2 /D3 /D6/D1/CP/D0/CX/DE/CP/D8/CX/D3/D2/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→η/CR /C3 /B7/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP /B4/BD . /BK /B7/BC. /BF − /BC. /BE± /BC. /BE/B5×/BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/BP /B4 /BD . /BF± /BC. /BG/B5× /BD/BC− /BF/BA/C7 /D9 /D6 /AC /D6 /D7 /D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BH/BX/BW /CF /BT/CA/BW/CB /BC/BD /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /B4/BE/BK . /BF/B5/B1 /CU/D6/D3/D1 /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B5 /CX/D2 /D8/CW/D3/D7/CT /D1/D3 /CS/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CP/CR/CR/D3/D9/D2/D8/CT/CS/CU/D3 /D6/BA/BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→η/CR /C3 /B7/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /C3 /C3π /B5/CL /BP /B4/BC . /BC/BJ/BG± /BC. /BC/BC/BH±/BC. /BC/BC/BJ/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η/CR /B4/BD /CB /B5→ /C3 /C3π /B5/BP /B4 /BJ . /BC± /BD. /BE/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE /B7/BC. /BI − /BC. /BG± /BC. /BG /BD. /BE /B7/BC. /BI − /BC. /BG± /BC. /BG/BD. /BE /B7/BC. /BI − /BC. /BG± /BC. /BG /BD. /BE /B7/BC. /BI − /BC. /BG± /BC. /BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ η/CR /C3∗/B4/BK/BL/BE/B5 /B7/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP/B4/BD. /BH/BJ /B7/BC. /BH/BI − /BC. /BG/BI /B7/BC. /BG/BH − /BC. /BF/BI /B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4η/CR /B4/BD /CB /B5→ /D4 /D4 /B5 /BP/B4/BD. /BF± /BC. /BG/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig η/CR /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig η/CR /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/A0/parenleftbig η/CR /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig η/CR /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG± /BD. /BK± /BC. /BF /BF. /BG± /BD. /BK± /BC. /BF/BF. /BG± /BD. /BK± /BC. /BF /BF. /BG± /BD. /BK± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BI/BC /BB/A0/BD/BI/BF /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BI/BC /BB/A0/BD/BI/BF /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BI/BC /BB/A0/BD/BI/BF /A0/parenleftbig η/CR /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BI/BC /BB/A0/BD/BI/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BF± /BC. /BD/BC± /BC. /BG/BF /BD. /BF/BF± /BC. /BD/BC± /BC. /BG/BF/BD. /BF/BF± /BC. /BD/BC± /BC. /BG/BF /BD. /BF/BF± /BC. /BD/BC± /BC. /BG/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BU/BT/BU/BT/CA /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5 /BP /B4/BD/BC . /BD± /BC. /BF± /BC. /BH/B5× /BD/BC− /BG/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BC/BJ± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BD/BC. /BC/BJ± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BD/BC. /BC/BJ± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BD/BC. /BC/BJ± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BD/BC. /BE/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BE/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BE/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BE/BE± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BD± /BD. /BF± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BI/BD± /BC. /BD/BH± /BC. /BG/BK /BE/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BD± /BD. /BC± /BC. /BF /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BD± /BC. /BE± /BC. /BJ /BE/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BE± /BC. /BK± /BC. /BJ /BE/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BF± /BF. /BD± /BC. /BD /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BD± /BF. /BH± /BC. /BD /BI /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BD± /BC. /BF± /BC. /BH /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BD/BD. /BC± /BD. /BH± /BC. /BL /BH/BL /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BL/BJ/BE/BE± /BD/BC± /BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BJ± /BG /BF /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC± /BJ± /BE /BF /BJ/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL± /BH /BF /BK/BT/C4/BT/C5 /BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP /B4/BE . /BE± /BC. /BE±/BC. /BD/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/BP /B4 /BE . /BD/BJ± /BC. /BC/BJ/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BK ± /BE± /BE/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BJ± /BF± /BD/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BI/BL± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /CP/D7/D7/D9/D1/CT /BU /B7/BU−/BB /BU /BC /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BH/BH/BB/BG/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/BJ/BU/BX/BU/BX/C3 /BK/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CQ /CT/CT/D2 /D9/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7/D2/D3/D8/CT/CS /CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/BK/BT/C4/BT/C5 /BK/BI /CP/D7/D7/D9/D1/CT/D7 /BU±/BB /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BI/BC/BB/BG/BC/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BJ± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BJ± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BJ± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BD. /BD/BI± /BC. /BC/BJ± /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BL± /BC. /BD/BK± /BC. /BD/BE /BE/BT /BV/C7/CB/CC /BT /BC/BE /BY /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE/BD. /BF/BL± /BC. /BK/BE± /BC. /BC/BD /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BL± /BC. /BL/BD± /BC. /BC/BD /BI /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BL /BL/BC /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/C7/CB/CC /BT/BC /BE /BY /D9/D7/CT/D7 /CP/D7 /D6/CT/CU/CT/D6/CT/D2/CR/CT /D3/CU /BU/B4 /BU→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /BP /B4/BD/BC . /BD± /BC. /BI/B5× /BD/BC− /BG/BA/CC /CW /CT/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BE± /BC. /BI± /BC. /BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BE± /BC. /BK/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BI/BL± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT/DD /CP/CR/D8/D9/CP/D0/D0/DD /D6/CT/D4 /D3 /D6/D8 /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BJ /CP/D7/D7/D9/D1/CX/D2/CV /BU /B7/BU−/BB /BU /BC /BU /BC/D6/CP/D8/CX/D3 /CX/D7/BH/BH/BB/BG/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/BB/BH/BC/BA /BT/D2/CP/D0/DD/D7/CX/D7 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D6/CT/D1/D3/DA/CT/D7 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BI× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BI/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC . /BC/BH/BL/BG/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig/CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/A0/parenleftbig/CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig/CW/CR /B4/BD /C8 /B5 /C3 /B7× /BU/B4 /CW/CR /B4/BD /C8 /B5→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BI< /BF. /BG× /BD/BC− /BI< /BF. /BG× /BD/BC− /BI< /BF. /BG× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BG < /BF. /BE× /BD/BC− /BG< /BF. /BE× /BD/BC− /BG < /BF. /BE× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /BK/BH/BJ /BK/BH/BJ/BK/BH/BJ /BK/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BG± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BG± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BG± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BG± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BD± /BE. /BH± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BF. /BC± /BE. /BL± /BC. /BJ /BE/BV/C0/C7/C1 /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BK± /BG. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BV/C0/C7/C1 /BC/BF /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/B5/CL/ /CJ/BU/B4 /BU /B7→ ψ /B4/BE /CB /B5 /C3 /B7/B5/CL /BP /BC . /BC/BE/BC/BC± /BC. /BC/BC/BF/BK± /BC. /BC/BC/BE/BF/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ ψ /B4/BE /CB /B5 /C3 /B7/B5/BP /B4 /BI . /BG/BK± /BC. /BF/BH/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF± /BD. /BC± /BC. /BF /BF. /BF± /BD. /BC± /BC. /BF/BF. /BF± /BD. /BC± /BC. /BF /BF. /BF± /BD. /BC± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BC× /BD/BC− /BH< /BI. /BC× /BD/BC− /BH< /BI. /BC× /BD/BC− /BH< /BI. /BC× /BD/BC− /BH/BL/BC /BD/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BC× /BD/BC− /BH < /BG. /BC× /BD/BC− /BH< /BG. /BC× /BD/BC− /BH < /BG. /BC× /BD/BC− /BH/BL/BC /BD/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BE± /BC. /BF/BD /B7/BC. /BE/BD − /BC. /BE/BL /BD. /BC/BE± /BC. /BF/BD /B7/BC. /BE/BD − /BC. /BE/BL /BD. /BC/BE± /BC. /BF/BD /B7/BC. /BE/BD − /BC. /BE/BL /BD. /BC/BE± /BC. /BF/BD /B7/BC. /BE/BD − /BC. /BE/BL /BD/BZ/C7/C3/C0/CA/C7/C7 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI /BL/BC /BE/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/C7/C3/C0/CA/C7/C7 /BC/BI/BD/C5/CT/CP/D7/D9/D6/CT /D8/CW/CT /D2/CT/CP /D6/B9/D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /B4 /BW /BC /BW /BCπ /BC/B5 /D7/DD/D7/D8/CT/D1 /CP/D8 /CP /D1/CP/D7/D7 /BF/BK/BJ/BH . /BE±/BC. /BJ /B7/BC. /BF − /BD. /BI± /BC. /BK /C5/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BJ± /BC. /BF/BI± /BC. /BG/BJ /BD. /BI/BJ± /BC. /BF/BI± /BC. /BG/BJ/BD. /BI/BJ± /BC. /BF/BI± /BC. /BG/BJ /BD. /BI/BJ± /BC. /BF/BI± /BC. /BG/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψ /B4/BD /CB /B5η /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BJ× /BD/BC− /BI < /BJ. /BJ× /BD/BC− /BI< /BJ. /BJ× /BD/BC− /BI < /BJ. /BJ× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→ /C2/ψ /B4/BD /CB /B5π /B7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→ /C2/ψ /B4/BD /CB /B5π /B7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→ /C2/ψ /B4/BD /CB /B5π /B7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /B7/C3 /BC× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 /B7→ /C2/ψ /B4/BD /CB /B5π /B7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BE< /BE/BE< /BE/BE< /BE/BE/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CX/D7/D3/DA/CT/CR/D8/D3 /D6/B9 /CG /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /CX/D7/CT/DC/CR/D0/D9/CS/CT/CS /DB/CX/D8/CW /CP /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /D8/CT/D7/D8 /CP/D8 /BD × /BD/BC− /BG/D0/CT/DA/CT/D0/BA/A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0 /A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0 /A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BL< /BE/BL< /BE/BL< /BE/BL/BL/BH /BD/BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/A0/parenleftbig/CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/CG /B4/BF/BL/BG/BH/B5 /BC/C3 /B7× /BU/B4 /CG /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BG< /BD/BG< /BD/BG< /BD/BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0 /A0/parenleftbig/CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0/A0/parenleftbig/CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0 /A0/parenleftbig/CI /B4/BF/BL/BF/BC/B5 /BC/C3 /B7× /BU/B4 /CI /BC→ /C2/ψγ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0/BY /D3 /D6/D4 /D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /D7/CT/CT /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/D8 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT /CK /BU /BC/BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7Ꜽ/D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BG /B7/BC. /BF/BI − /BC. /BF/BD± /BC. /BC/BI /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG/BH/BG± /BC. /BC/BG/BJ± /BC. /BC/BL/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BK± /BC. /BC/BJ± /BC. /BD/BG /BE/BT/BU/BX /BC/BE /C6 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG/BD± /BC. /BE/BF± /BC. /BE/BG /BE/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BK± /BC. /BG/BJ± /BC. /BE/BJ /BF/BT/BU/BX /BL/BI /C0 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BH/BD± /BD. /BC/BK± /BC. /BC/BE /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BK/BI± /BD. /BF/BC± /BC. /BC/BE /BE /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BJ± /BC. /BC/BL± /BC. /BD/BD /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BD. /BJ/BK± /BC. /BH/BD± /BC. /BE/BF /BD/BF /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BL/BJ/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP/B4/BF. /BJ/BK /B7/BC. /BJ/BE − /BC. /BI/BG /B7/BC. /BE/BK − /BC. /BE/BF /B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/BP/B4 /BE . /BD/BJ±/BC. /BC/BJ/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/BU/BX /BL/BI /C0 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BE± /BC. /BD/BG/B5× /BD/BC− /BF/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BF± /BC. /BL± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI± /BD. /BD± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BJ/BK /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BJ/BK /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BJ/BK /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BJ/BK /BB/A0/BD/BI/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BJ± /BC. /BC/BH± /BC. /BC/BK /BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG/BH± /BC. /BE/BC± /BC. /BD/BJ /BD/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BL/BE± /BC. /BI/BC± /BC. /BD/BJ /BT/BU/BX /BL/BI /C9 /BV/BW/BY /D4 /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BJ± /BC. /BD/BC± /BC. /BC/BK /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BD/C2/BX/CB/CB/C7/C8 /BL/BJ /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/CX/D7 /CP/CR/D8/D9/CP/D0/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS /CP/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /CZ /CP/D3/D2 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /D7/D8/CP/D8/CT/D7/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BC± /BC. /BF/BG± /BC. /BF/BL /BD. /BK/BC± /BC. /BF/BG± /BC. /BF/BL/BD. /BK/BC± /BC. /BF/BG± /BC. /BF/BL /BD. /BK/BC± /BC. /BF/BG± /BC. /BF/BL /BD/BT/BU/BX /BC/BD /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /B4 /BD . /BC/BC± /BC. /BD/BC/B5× /BD/BC− /BF/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/A0/BD/BK/BC /BB/A0/BD/BJ/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/A0/BD/BK/BC /BB/A0/BD/BJ/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/A0/BD/BK/BC /BB/A0/BD/BJ/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BG/BC/BC/B5 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /B7/parenrightbig/A0/BD/BK/BC /BB/A0/BD/BJ/BL/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BC< /BC. /BF/BC< /BC. /BF/BC< /BC. /BF/BC/BL/BC /BT/BU/BX /BC/BD /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BK± /BE. /BF± /BE. /BG /BD/BC. /BK± /BE. /BF± /BE. /BG/BD/BC. /BK± /BE. /BF± /BE. /BG /BD/BC. /BK± /BE. /BF± /BE. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BG /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BK< /BK. /BK< /BK. /BK< /BK. /BK/BL/BC /BD/CG/C1/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4/BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B4/BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4/BH. /BE± /BD. /BJ /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/B4/BG. /BG± /BD. /BG± /BC. /BH /B5× /BD/BC− /BH /BD/BT /CD/BU/BX/CA/CC /BC/BF /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/B4/BK. /BK /B7/BF. /BH − /BF. /BC± /BD. /BF /B5× /BD/BC− /BH /BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BC/BC /AC/D2/CS/D7 /BD/BC /CT/DA/CT/D2/D8/D7 /D3/D2 /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BC . /BH± /BC. /BE/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/B9/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /B8 /CP /D9/D2/CX/CU/D3 /D6/D1 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /CX/D7/D3/D8/D6/D3/D4/CX/CR /C2/ψ /B4/BD /CB /B5/CP/D2/CSφ /CS/CT/CR/CP /DD/D7/B8 /CP/D2/CS /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5φ /C3 /B7/B5/BP /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5φ /C3 /BC/B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BG. /BL± /BC. /BI /B5× /BD/BC− /BH/C7/CD/CA /BY/C1/CC /B4/BG. /BL± /BC. /BI /B5× /BD/BC− /BH/C7/CD/CA /BY/C1/CC/B4/BG. /BL± /BC. /BI /B5× /BD/BC− /BH/C7/CD/CA /BY/C1/CC /B4/BG. /BL± /BC. /BI /B5× /BD/BC− /BH/C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/B4/BF. /BK± /BC. /BI± /BC. /BF /B5× /BD/BC− /BH/B4/BF. /BK± /BC. /BI± /BC. /BF /B5× /BD/BC− /BH/B4/BF. /BK± /BC. /BI± /BC. /BF /B5× /BD/BC− /BH/B4/BF. /BK± /BC. /BI± /BC. /BF /B5× /BD/BC− /BH/BD/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BK/BH/BK /BK/BH/BK/BK/BH/BK /BK/BH/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BI/BF /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BK/BG /BB/A0/BD/BI/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BG/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BG/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BG/BL± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BC. /BC/BH/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BF/BJ± /BC. /BC/BC/BG/BH± /BC. /BC/BC/BD/BD /BT /CD/BU/BX/CA/CC /BC/BG /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BH /B7/BC. /BC/BD/BL − /BC. /BC/BD/BJ± /BC. /BC/BC/BD /BT/BU/BX /BL/BI /CA /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE/BC. /BC/BH/BE± /BC. /BC/BE/BG /BU/C1/CB/C0/BT/C1 /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BL/BD± /BC. /BC/BC/BJ/BK± /BC. /BC/BC/BD/BL /BT /CD/BU/BX/CA/CC /BC/BE /BY /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C8/BC. /BC/BG/BF± /BC. /BC/BE/BF /BH /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BH /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /BU/C1/CB/C0/BT/C1 /BL/BI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/BU−/CP/D2/CS /BU /BC /BU /BC/D3/D2 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC± /BC. /BJ± /BC. /BF /BH. /BC± /BC. /BJ± /BC. /BF/BH. /BC± /BC. /BJ± /BC. /BF /BH. /BC± /BC. /BJ± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BJ /BL/BC /BU/C1/CB/C0/BT/C1 /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /BC/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BF< /BC. /BJ/BF< /BC. /BJ/BF< /BC. /BJ/BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF/BL/BC /BU/C1/CB/C0/BT/C1 /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BK± /BF. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BK± /BF. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BK± /BF. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BK± /BF. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BJ± /BE. /BK /B7/BD. /BK − /BE. /BF /BD/CG/C1/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BE /B7/BL − /BI /BD/BT /CD/BU/BX/CA/CC /BC/BF /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BD /BL/BC /CI/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A6 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A6 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A6 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A6 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BH< /BD. /BD× /BD/BC− /BH< /BD. /BD× /BD/BC− /BH< /BD. /BD× /BD/BC− /BH/BL/BC /BD/CG/C1/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE< /BD/BE< /BD/BE< /BD/BE/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/CI/C0/BT/C6/BZ /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BE /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BG/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BG/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BL± /BD. /BI± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BD/BJ± /BC. /BF/BE± /BC. /BG/BG /BE/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BL± /BC. /BI /BE/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BK± /BC. /BJ± /BC. /BL /BE/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BH± /BD. /BC± /BC. /BI /BF/BT/BU/BX /BL/BK /C7 /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE/BD/BK± /BK± /BG /BH /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BG± /BC. /BH± /BC. /BK /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BI. /BD± /BE. /BF± /BC. /BL /BJ /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD < /BH /BL/BC /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BE± /BD/BJ /BF /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/BU/BX /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5/CL/BB/CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL /BP/BC. /BH/BH/BK± /BC. /BC/BK/BE±/BC. /BC/BH/BI/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP/B4/BL. /BL± /BD. /BC/B5× /BD/BC− /BG/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /CP/D7/D7/D9/D1/CT /BU /B7/BU−/BB /BU /BC /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BH/BH/BB/BG/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BI/BF /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BI/BF /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BI/BF /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BE /BB/A0/BD/BI/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG± /BC. /BC/BI± /BC. /BC/BJ /BC. /BI/BG± /BC. /BC/BI± /BC. /BC/BJ/BC. /BI/BG± /BC. /BC/BI± /BC. /BC/BJ /BC. /BI/BG± /BC. /BC/BI± /BC. /BC/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BH. /BL/BE± /BC. /BK/BH± /BC. /BK/BL /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BE± /BD. /BL± /BD. /BE /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BC /BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD < /BF/BH /BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BL /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BE /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BE /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BE /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7/parenrightbig/A0/BD/BL/BF /BB/A0/BD/BL/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI± /BC. /BD/BH± /BC. /BC/BL /BC. /BL/BI± /BC. /BD/BH± /BC. /BC/BL/BC. /BL/BI± /BC. /BD/BH± /BC. /BC/BL /BC. /BL/BI± /BC. /BD/BH± /BC. /BC/BL/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BG /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BG/BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BG /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BG/BF /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH± /BE. /BH± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BK± /BC. /BD/BD± /BC. /BC/BJ /BE/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BI /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BI /BB/A0/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BI /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /BC /BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD. /BG/BD± /BC. /BF/BC± /BC. /BE/BE /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BE± /BC. /BH± /BC. /BF /BD/BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG± /BC. /BK± /BC. /BH /BD/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BJ /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BJ /BB/A0/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BJ /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7× /BU/B4ψ→ /BW /B7/BW−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BG± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BG± /BC. /BF/BE± /BC. /BE/BD /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG± /BC. /BK± /BC. /BE /BD/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BK /BB/A0 /A0/parenleftbig χ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BK /BB/A0/A0/parenleftbig χ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BK /BB/A0 /A0/parenleftbig χ/CR /BCπ /B7× /BU/B4χ/CR /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF< /BC. /BF< /BC. /BF< /BC. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0 /A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0/A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0 /A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BC /B7/BC. /BE/BF − /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK/BG± /BC. /BF/BE± /BC. /BF/BD /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BK± /BE. /BE± /BC. /BG /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BD/BE± /BC. /BD/BE /B7/BC. /BF/BC − /BC. /BE/BC /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BL± /BC. /BG/BL± /BC. /BD/BD /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK /BL/BC /BH/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK. /BL /BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BL/BI± /BC. /BF/BH /B7/BE. /BC/BC − /BC. /BG/BE /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BE. /BJ± /BC. /BJ /BI/BT /CD/BU/BX/CA/CC /BC/BG /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8/BF. /BC± /BC. /BK± /BC. /BF /BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6/BI. /BC /B7/BE. /BD − /BD. /BK± /BD. /BD /BK/BT/BU/BX /BC/BE /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH < /BG. /BK /BL/BC /BL/BX/BW /CF /BT/CA/BW/CB /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /CX/D2 /D8/CW/CT /BU /B7→ /C3 /B7/C3−/C3 /B7/CS/CT/CR/CP /DD /BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/B5/CL× /CJ/BU/B4χ/CR /BC /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /CL /BP/B4/BI. /BD± /BE. /BI± /BD. /BD/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BC /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP/B4/BD. /BE/BK± /BC. /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D7/CX/CV/D2/CP/D0/CX/D7 /BE/BA/BG σ /BA /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BI/BI± /BC. /BE/BE± /BC. /BC/BK/B5× /BD/BC− /BI/CU/D3 /D6/BU /B4 /BU /B7→χ /BC/CR /C3 /B7/B5× /BU/B4χ /BC/CR→ π /B7π−/B5/BA /CF /CT /CR/D3/D1/D4/D9/D8/CT /BU/B4 /BU /B7→χ /BC/CR /C3 /B7/B5 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 χ /BC/CR→π /B7π−/B5/BP/B4/BJ. /BD± /BC. /BI/B5× /BD/BC− /BF/CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CTπ /B7π−/CU/D6/CP/CR/D8/CX/D3/D2/BA /BK/BH/BL /BK/BH/BL/BK/BH/BL /BK/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BH/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BI/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7 χ /BC/CR→π /B7π−/CP/D2/CSχ /BC/CR→ /C3 /B7/C3−/BA/CC/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /D8/CW/CT/D7/CT /CR/CW/CP/D2/D2/CT/D0/D7 /CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /DB /D3 /D6/D0/CS/CP/DA/CT/D6/CP/CV/CT/BA/BJ/BT /CD/BU/BX/CA/CC /BC/BG /C8 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU /B7→χ /BC/CR /C3 /B7/B5× /BU/B4χ /BC/CR→π /B7π−/B5/BP/B4 /BD . /BH± /BC. /BG± /BC. /BD/B5× /BD/BC− /BI/CP/D2/CS /D9/D7/CT/CS /C8/BW/BZ /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ /BC/CR→ππ /B5/BP /B4 /BJ . /BG± /BC. /BK/B5× /BD/BC− /BF/CP/D2/CS /BV/D0/CT/CQ/D7/CW/B9/BZ/D3 /D6/CS/CP/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D8/D3 /CR/D3/D1/D4/D9/D8/CT /BU/B4 /BU±−>χ /BC/CR /C3 /B7/B5/BA/BK/BT/BU/BX /BC/BE /BU /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→χ /BC/CR /C3 /B7/B5/BB/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /BC . /BI/BC /B7/BC. /BE/BD− /BC. /BD/BK± /BC. /BC/BH± /BC. /BC/BK/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D8/CW/CX/D6/CS /CT/D6/D6/D3 /D6 /CX/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /D8 /CW /CT /BU /B4 χ /BC/CR→ π /B7π−/B5/B8 /CP/D2/CS /D9/D7/CT/D7 /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /BP /B4/BD/BC . /BC± /BD. /BC/B5× /BD/BC− /BG/D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D6/CT/D7/D9/D0/D8/BA/BL/BX/BW /CF /BT/CA/BW/CB /BC/BD /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /B4/BE/BK . /BF/B5/B1 /CU/D6/D3/D1 /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B5 /CX/D2 /D8/CW/D3/D7/CT /D1/D3 /CS/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CP/CR/CR/D3/D9/D2/D8/CT/CS/CU/D3 /D6/BA/A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0 /A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0/A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0 /A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK/BI× /BD/BC− /BF < /BE. /BK/BI× /BD/BC− /BF< /BE. /BK/BI× /BD/BC− /BF < /BE. /BK/BI× /BD/BC− /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BE /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0 /A0/parenleftbig χ/CR /BE /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0/A0/parenleftbig χ/CR /BE /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0 /A0/parenleftbig χ/CR /BE /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL× /BD/BC− /BH< /BE. /BL× /BD/BC− /BH< /BE. /BL× /BD/BC− /BH< /BE. /BL× /BD/BC− /BH/BL/BC /BD/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC× /BD/BC− /BG/BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BC× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /BX/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0 /A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0/A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0 /A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BH < /BD. /BE× /BD/BC− /BH< /BD. /BE× /BD/BC− /BH < /BD. /BE× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE/BJ× /BD/BC− /BG/BL/BC /BD/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BG± /BC. /BF /BE. /BE± /BC. /BG± /BC. /BF/BE. /BE± /BC. /BG± /BC. /BF /BE. /BE± /BC. /BG± /BC. /BF /BD/C3/CD/C5/BT/CA /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BK. /BD± /BD. /BG± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BL± /BC. /BG± /BC. /BF /BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BG/BL± /BC. /BD/BL± /BC. /BH/BF /BF/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BH. /BH± /BH. /BG± /BE. /BC /BG/BT /BV/C7/CB/CC /BT /BC/BE /BY /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BJ/BL± /BC. /BE/BI± /BC. /BI/BH /BF/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5/BH. /BJ± /BC. /BL± /BC. /BF /BH/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BL. /BJ± /BG. /BC± /BC. /BL /BI /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BL± /BD/BF± /BI /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/B5/CL× /CJ/BU/B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /CL /BP/B4/BD. /BJ/BI± /BC. /BC/BJ± /BC. /BD/BE/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5/BP/B4 /BF /BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BG/BT /BV/C7/CB/CC /BT/BC /BE /BY /D9/D7/CT/D7 /CP/D7 /D6/CT/CU/CT/D6/CT/D2/CR/CT /D3/CU /BU/B4 /BU→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /BP /B4/BD/BC . /BD± /BC. /BI/B5× /BD/BC− /BG/BA/CC /CW /CT/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BH/BT /CD/BU/BX/CA/CC /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BJ. /BH± /BC. /BL± /BC. /BK/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BX /CP/D7/D7/D9/D1/CT/D7 /D2/D3 χ/CR /BE /B4/BD /C8 /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /B7/BU−/B5 /BP /BH/BC/B1/BAWEIGHTED AVERAGE 4.9±0.5 (Error scaled by 1.5) ACOSTA 02F CDFSONI 06 BELL 0.6AUBERT,BE 06M BABR 0.0AUBERT 06E BABR 4.1χ2 4.7 (Confidence Level = 0.094) 2 4 6 8 10 12 14/A0/parenleftBig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BE/BC/BG /BB/A0/BD/BI/BF /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BE/BC/BG /BB/A0/BD/BI/BF /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BE/BC/BG /BB/A0/BD/BI/BF /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7/parenrightbig/A0/BE/BC/BG /BB/A0/BD/BI/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BJ± /BC. /BC/BI± /BC. /BC/BF /BC. /BH/BJ± /BC. /BC/BI± /BC. /BC/BF/BC. /BH/BJ± /BC. /BC/BI± /BC. /BC/BF /BC. /BH/BJ± /BC. /BC/BI± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BJ/BH± /BC. /BC/BK± /BC. /BC/BH /CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF± /BC. /BC/BD/BI/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/A0/BE/BC/BF /BB/A0/BE/BC/BG /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/A0/BE/BC/BF /BB/A0/BE/BC/BG /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/A0/BE/BC/BF /BB/A0/BE/BC/BG /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5π /B7/parenrightbig/BB/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /B7/parenrightbig/A0/BE/BC/BF /BB/A0/BE/BC/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BF /BC. /BC/BG/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BF/BC. /BC/BG/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BF /BC. /BC/BG/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BF /BD/C3/CD/C5/BT/CA /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BI± /BC. /BL /C7/CD/CA /BT 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/BF± /BD. /BJ± /BD. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX/BE/BE. /BC± /BD. /BL± /BD. /BD /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ/BD/BL. /BG /B7 /BF. /BD − /BF. /BC± /BD. /BI /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG/BD/BF. /BJ /B7 /BH. /BJ − /BG. /BK /B7/BD. /BL − /BD. /BK /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BD/BK. /BE /B7 /BF. /BF − /BF. /BC± /BE. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C5/BD/BK. /BE /B7 /BG. /BI − /BG. /BC± /BD. /BI /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF/BE/BF /B7/BD /BD − /BD/BC± /BF. /BI /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BG/BK /BL/BC 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/A0/BE/BC/BK /BB/A0/A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0 /A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BL± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BL± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF. /BI± /BC. /BI± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BE. /BG± /BC. /BH± /BC. /BI /BD/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BE. /BL /B7/BE. /BG − /BE. /BE /B7/BD. /BE − /BD. /BD /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BC± /BC. /BJ± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV/BD/BE. /BC± /BD. /BF /B7/BD. /BF − /BC. /BL /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C4 /C1 /C6 /BC /BJ /BT/BD/BE. /BK /B7/BD. /BE − /BD. /BD± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C4/BD/BF. /BC /B7/BE. /BH − /BE. /BG± /BD. /BF /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG/BD/BI. /BF /B7/BF. /BH − /BF. /BF /B7/BD. /BI − /BD. /BK /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BD/BC. /BK /B7/BE. /BD − /BD. /BL± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /C4/BD/BD. /BI /B7/BF. /BC − /BE. /BJ /B7/BD. /BG − /BD. /BF /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF < /BD/BI /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BD/BG /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BZ/C7/BW /BT/C6/BZ /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BC/BK /BB/A0/BE/BC/BJ /A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BC/BK /BB/A0/BE/BC/BJ /A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BC/BK /BB/A0/BE/BC/BJ /A0/parenleftbig/C3 /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BC/BK /BB/A0/BE/BC/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BG± /BC. /BC/BF± /BC. /BC/BG /BC. /BH/BG± /BC. /BC/BF± /BC. /BC/BG/BC. /BH/BG± /BC. /BC/BF± /BC. /BC/BG /BC. /BH/BG± /BC. /BC/BF± /BC. /BC/BG/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF/BK /B7/BC. /BL/BK − /BD. /BD/BC /B7/BC. /BF/BL − /BC. /BE/BI /BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ /BT/A0/parenleftbig η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0 /A0/parenleftbig η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0/A0/parenleftbig η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0 /A0/parenleftbig η/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC. /BE± /BE. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BC. /BE± /BE. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BC. /BE± /BE. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BC. /BE± /BE. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BC. /BC± /BD. /BH± /BE. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BI/BL. /BE± /BE. /BE± /BF. /BJ /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK/BC /B7/BD /BC − /BL± /BJ /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BK. /BL± /BE. /BC± /BF. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BH /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BJ/BI. /BL± /BF. /BH± /BG. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BF /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5/BJ/BL /B7/BD /BE − /BD/BD± /BL /BD/BT/BU/BX /BC/BD /C5 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI/BJ/BC± /BK± /BH /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CF/BI/BH /B7/BD /BH − /BD/BG± /BL /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0 /A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0/A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0 /A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL /B7/BD. /BL − /BD. /BJ± /BC. /BK /BG. /BL /B7/BD. /BL − /BD. /BJ± /BC. /BK/BG. /BL /B7/BD. /BL − /BD. /BJ± /BC. /BK /BG. /BL /B7/BD. /BL − /BD. /BJ± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BL /BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BG /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BX < /BF/BH /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0 /A0/parenleftbig η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0/A0/parenleftbig η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0 /A0/parenleftbig η /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BF/BA /BF. /BJ± /BC. /BG± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BL± /BC. /BF /B7/BC. /BE − /BC. /BD /BD/BV/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BE /B7/BE. /BK − /BE. /BE /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BF± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BE. /BD± /BC. /BI± /BC. /BE /BD/BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BJ /BU/BF. /BG± /BC. /BK± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BD/BG /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL. /BF± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL. /BF± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BL. /BF± /BD. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL. /BF± /BD. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BL. /BF /B7/BE. /BC − /BD. /BL± /BD. /BH /BD/CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BK. /BL± /BD. /BK± /BD. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BI. /BG /B7/BL. /BI − /BK. /BE± /BF. /BF /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH. /BI± /BG. /BC± /BE. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 < /BF/BC /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0 /A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0/A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0 /A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK. /BE± /BE. /BI± /BE. /BI /BD/BK. /BE± /BE. /BI± /BE. /BI/BD/BK. /BE± /BE. /BI± /BE. /BI /BD/BK. /BE± /BE. /BI± /BE. /BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0 /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0/A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0 /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BD± /BE. /BJ± /BD. /BG /BL. /BD± /BE. /BJ± /BD. /BG/BL. /BD± /BE. /BJ± /BD. /BG /BL. /BD± /BE. /BJ± /BD. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ω /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BH /BB/A0 /A0/parenleftbig ω /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BH /BB/A0/A0/parenleftbig ω /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BH /BB/A0 /A0/parenleftbig ω /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BI. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /BI. /BF± /BC. /BH± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK. /BD± /BC. /BI± /BC. /BI /BD/C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BE /B7/BE. /BG − /BD. /BL± /BC. /BK /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI. /BD± /BC. /BI± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BG. /BK± /BC. /BK± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX/BI. /BH /B7/BD. /BF − /BD. /BE± /BC. /BI /BD/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C2/BX/C6 /BC/BI/BL. /BE /B7/BE. /BI − /BE. /BF± /BD. /BC /BD/C4/CD /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG /BT < /BG /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH /B7/BJ − /BI± /BE /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BI /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BI /BB/A0/A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BI /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG< /BF. /BG< /BF. /BG< /BF. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BG /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC < /BK/BJ /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BK /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /B7→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BL< /BF. /BL< /BF. /BL< /BF. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BL± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /BL. /BI/BJ± /BC. /BI/BG /B7/BC. /BK/BD − /BC. /BK/BL /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BF. /BH± /BD. /BE /B7/BC. /BK − /BC. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BK± /BC. /BL /B7/BD. /BD − /BD. /BE /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BD/BH. /BH± /BD. /BK /B7/BD. /BH − /BG. /BC /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6/BD/BL. /BG /B7/BG. /BE − /BF. /BL /B7/BG. /BD − /BJ. /BD /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH < /BD/BD/BL /BL/BC /BG/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD/BI /BL/BC /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BL/BC /BL/BC /BH/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BG/BD /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BG/BK/BC /BL/BC /BH/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BD/BJ/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BH/BC /BL/BC /BI/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BI/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC /BC/BG /C8 /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8 /CP/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6 /BU /B7→ Ꜽ/CW/CX/CV/CW/CT/D6 K∗ /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7Ꜽ π /B7/B8 K∗→ /C3 /B7π−/B8 /B4/BE/BH. /BD± /BE. /BC /B7/BD /BD. /BC − /BH. /BJ /B5× /BD/BC− /BI/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5 /BP /B4/BE/BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/BG/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BH/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BI/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BK/BI/BD /BK/BI/BD/BK/BI/BD /BK/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BL± /BE. /BC± /BD. /BF /BI. /BL± /BE. /BC± /BD. /BF/BI. /BL± /BE. /BC± /BD. /BF /BI. /BL± /BE. /BC± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BH /CG /BU/BT/BU/CA /CT /B7/CT−−> /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BD /BL/BC /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BL /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0/A0/parenleftbig/C3 /B7π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BH± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BH± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BH± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BI/BA /BG/BK. /BK± /BD. /BD± /BF. /BI /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI/BG. /BD± /BE. /BG± /BG. /BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BI. /BI± /BE. /BD± /BG. /BF /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BH/BF. /BI± /BF. /BD± /BH. /BD /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BH/BL. /BD± /BF. /BK± /BF. /BE /BE/BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6/BH/BH. /BI± /BH. /BK± /BJ. /BJ /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BG/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BN /CR/CW/CP /D6/D1 /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /CR/D3/D2/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/B8 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5/BP /B4 /BE /BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/A0/parenleftbig/C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BE /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BE /BB/A0/A0/parenleftbig/C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BE /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI /B7/BI − /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI /B7/BI − /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI /B7/BI − /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI /B7/BI − /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BI /BA /BD /BA /BD/BI. /BL± /BD. /BF /B7 /BD. /BJ − /BD. /BI /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BL± /BC. /BI /B7 /BC. /BK − /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ. /BF± /BD. /BJ /B7/BD /BJ. /BE − /BK. /BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI < /BD/BJ /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 < /BF/BF/BC /BL/BC /BE/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BE/BK /BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BC/BC /BL/BC /BE/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BF/BF/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BL/BC /BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BF/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0 /A0/parenleftbig/C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0/A0/parenleftbig/C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0 /A0/parenleftbig/C3 /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BE /B7/BC. /BK − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BE /B7/BC. /BK − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BE /B7/BC. /BK − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BE /B7/BC. /BK − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BJ/BK± /BC. /BK/BE /B7/BC. /BK/BH − /BD. /BJ/BI /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BG/BJ± /BC. /BL/BJ /B7/BC. /BI/BE − /BC. /BK/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BH/BH± /BD. /BE/BG /B7/BD. /BI/BF − /BD. /BD/BK /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BL. /BE± /BD. /BE /B7/BE. /BD − /BE. /BI /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6/BL. /BI /B7/BE. /BH − /BE. /BF /B7/BF. /BJ − /BD. /BJ /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH < /BK/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU /B7→ Ꜽ/CW/CX/CV/CW/CT/D6 /CU /BC/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7Ꜽ π /B7/B8 /CU /B4/BL/BK/BC/B5 /BC→π /B7π−/B5/BP/B4 /BF. /BE± /BD. /BE /B7/BI. /BC − /BE. /BL /B5× /BD/BC− /BI/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5× /BU/B4 /BW /BC→ /C3 /B7π−/B5/BP /B4/BE/BC. /BF± /BE. /BC/B5× /BD/BC− /BH/BA /C7/D2/D0/DD /CR/CW/CP /D6/CV/CT/CS /D4/CX/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT/CU/BC /B4/BL/BK/BC/B5 /CP /D6/CT /D9/D7/CT/CS/BA/BG/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BJ× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BF± /BC. /BF/BC /B7/BC. /BE/BF − /BC. /BF/BG /BD. /BF/BF± /BC. /BF/BC /B7/BC. /BE/BF − /BC. /BF/BG /BD. /BF/BF± /BC. /BF/BC /B7/BC. /BE/BF − /BC. /BF/BG /BD. /BF/BF± /BC. /BF/BC /B7/BC. /BE/BF − /BC. /BF/BG /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BF /BL/BC /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /BK. /BL× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5×/BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BP /BK/BG/BA/BJ/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/CU/D6/CP/CR/D8/CX/D3/D2/BA/BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /BD. /BF× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5×/BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BP /BK/BG/BA/BJ/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CTπ /B7π−/CU/D6/CP/CR/D8/CX/D3/D2/BA /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 /BC/C3 /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 /BC→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BC. /BJ× /BD/BC− /BI< /BD/BC. /BJ× /BD/BC− /BI< /BD/BC. /BJ× /BD/BC− /BI< /BD/BC. /BJ× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7× /BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0 /A0/parenleftbig ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7× /BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0/A0/parenleftbig ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7× /BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0 /A0/parenleftbig ρ /BC/B4/BD/BG/BH/BC/B5 /C3 /B7× /BU/B4ρ /BC/B4/BD/BG/BH/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD. /BJ× /BD/BC− /BI< /BD/BD. /BJ× /BD/BC− /BI< /BD/BD. /BJ× /BD/BC− /BI< /BD/BD. /BJ× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BG× /BD/BC− /BI < /BG. /BG× /BD/BC− /BI< /BG. /BG× /BD/BC− /BI < /BG. /BG× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BI < /BF. /BG× /BD/BC− /BI< /BF. /BG× /BD/BC− /BI < /BF. /BG× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig/C3 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/A0/parenleftbig/C3 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig/C3 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK/BL± /BC. /BG/BJ /B7/BC. /BG/BF − /BC. /BG/BD /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BC/BJ± /BC. /BJ/BH /B7/BC. /BH/BH − /BC. /BK/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BJ/BK± /BC. /BJ/BH /B7/BD. /BC/BD − /BC. /BL/BJ /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI < /BI. /BE /BL/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 < /BD/BE /BL/BC /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK/BI /BL/BC /BG/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD/BJ /BL/BC /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE/BC /BL/BC /BH/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BD/BL /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/C2 /BX /CB /CB /C7 /C8 /BC /BC < /BD/BL/BC /BL/BC /BH/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BD/BK/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK/BC /BL/BC /BI/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BI/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC /BC/BG /C8 /D6/CT/D4 /D3 /D6/D8/D7 /CP /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU /B4/BF . /BL± /BD. /BE /B7/BD. /BF − /BF. /BH /B5× /BD/BC− /BI/CU/D3 /D6/D8 /CW /CX /D7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5 /BP /B4/BE/BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/BG/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BH/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BI/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BJ× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BD. /BI± /BD. /BJ /B7 /BJ. /BC − /BJ. /BH /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG/BG. /BG± /BE. /BE± /BH. /BF /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BH. /BC± /BE. /BL /B7/BD /BH. /BC − /BD/BC. /BJ /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CB/CT/CT /CT/D6/D6/CP/D8/D9/D1/BM /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BT /BA /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BL < /BI. /BL < /BI. /BL < /BI. /BL/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BF /BL/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BK/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /BE. /BF× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5×/BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3 /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→/C3π /B5 /BP /BG/BL/BA/BL/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/D1/D3 /CS/CT/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /BJ. /BJ× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5×/BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3 /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→/C3π /B5 /BP /BG/BL/BA/BL/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/CU/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BH< /BG/BH< /BG/BH< /BG/BH/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /BE. /BC× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /C3∗/B4/BD/BG/BD/BC/B5 /BCπ /B7/B5×/BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /BC→ /C3 /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /BC→/C3π /B5 /BP /BI/BA/BI/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/D1/D3 /CS/CT/BA /BK/BI/BE /BK/BI/BE/BK/BI/BE /BK/BI/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE< /BD/BE< /BD/BE< /BD/BE/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH /BL/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /BF. /BD× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B5×/BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3 /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /BC→/C3π /B5 /BP /BF/BK/BA/BJ/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/D1/D3 /CS/CT/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /BF. /BK× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4 /CU/D3 /D6 /BU/B4 /BU /B7→ /C3∗/B4/BD/BI/BK/BC/B5 /BCπ /B7/B5×/BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /BC→ /C3 /B7π−/B5/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/CS /CX/D8 /D9/D7/CX/D2/CV /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /BC→/C3π /B5 /BP /BF/BK/BA/BJ/B1 /CP/D2/CS /BE/BB/BF /CU/D3 /D6 /D8/CW/CT /C3 /B7π−/CU/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig/C3−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/A0/parenleftbig/C3−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig/C3−π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK< /BD. /BK< /BD. /BK< /BD. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BH /BL/BC /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BC /BL/BC /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BN /CR/CW/CP /D6/D1 /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /CR/D3/D2/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/B8 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5/BP /B4 /BE /BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0 /A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0 /A0/parenleftbig/C3−π /B7π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BI< /BH/BI< /BH/BI< /BH/BI/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI× /BD/BC− /BF< /BE. /BI× /BD/BC− /BF< /BE. /BI× /BD/BC− /BF< /BE. /BI× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3 /BCπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0 /A0/parenleftbig/C3 /BCπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0/A0/parenleftbig/C3 /BCπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0 /A0/parenleftbig/C3 /BCπ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI/BI× /BD/BC− /BI< /BI/BI× /BD/BC− /BI< /BI/BI× /BD/BC− /BI< /BI/BI× /BD/BC− /BI/BL/BC /BD/BX/BV/C3/C0/BT/CA/CC /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0 /A0/parenleftbig/C3 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0/A0/parenleftbig/C3 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0 /A0/parenleftbig/C3 /BCρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BC /B7/BD. /BG − /BD. /BF± /BC. /BI /BK. /BC /B7/BD. /BG − /BD. /BF± /BC. /BI/BK. /BC /B7/BD. /BG − /BD. /BF± /BC. /BI /BK. /BC /B7/BD. /BG − /BD. /BF± /BC. /BI/BT /CD/BU/BX/CA/CC /BC/BJ /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BK /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BH. /BF± /BI. /BC± /BK. /BD /BJ/BH. /BF± /BI. /BC± /BK. /BD/BJ/BH. /BF± /BI. /BC± /BK. /BD /BJ/BH. /BF± /BI. /BC± /BK. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BD < /BI. /BD < /BI. /BD < /BI. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BI /B7/BF. /BC − /BE. /BI± /BE. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ < /BJ/BG /BL/BC /BE/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BG. /BL× /BD/BC− /BH/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CU/BC 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/BZ/BX /BD. /BF/BI± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BE /B7/BC. /BF/BE − /BC. /BE/BK /B7/BC. /BD/BF − /BC. /BD/BI /BD/C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BI/BD± /BC. /BG/BG± /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC± /BC. /BG± /BC. /BD /BD/BT/BU/BX /BC/BH /BZ /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ/BD. /BH± /BC. /BH± /BC. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV < /BE. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX < /BF. /BF /BL/BC /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BF /BL/BC 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/BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BH± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BH± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BH± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BH± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BJ± /BD. /BE± /BD. /BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BF. /BG± /BD. /BL± /BD. /BH /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CBπ 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/BB/A0/A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig/C3 /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/A0/parenleftbig/C3 /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig/C3 /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BG× /BD/BC− /BI/BL/BC /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BE× /BD/BC− /BI/BL/BC /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BN /CR/CW/CP /D6/D1 /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /CR/D3/D2/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/B8 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3 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/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK/BJ. /BL< /BK/BJ. /BL< /BK/BJ. /BL< /BK/BJ. /BL/BL/BC /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BU /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig/CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0 /A0/parenleftbig/CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0/A0/parenleftbig/CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0 /A0/parenleftbig/CQ /BC/BD /C3 /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BD± /BD. /BJ± /BD. /BC /BL. /BD± /BD. /BJ± /BD. /BC/BL. /BD± /BD. /BJ± /BD. /BC /BL. /BD± /BD. /BJ± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ 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/B4/BE/BE/BE/BC/B5 /B5 × /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →φφ /B5< /BD. /BE× /BD/BC− /BI/CP/D8 /BL/BC/B1/BV/C4 /DB/CW/CT/D6/CT/D8/CW/CT /CU/C2 /B4/BE/BE/BE/BC/B5 /CX/D7 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /CV/D0/D9/CT/CQ/CP/D0/D0 /D7/D8/CP/D8/CT/BA/A0/parenleftbig/C3∗ /B7π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig/C3∗ /B7π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/A0/parenleftbig/C3∗ /B7π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig/C3∗ /B7π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD. /BK< /BD/BD. /BK< /BD/BD. /BK< /BD/BD. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗ /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0 /A0/parenleftbig/C3∗ /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0/A0/parenleftbig/C3∗ /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0 /A0/parenleftbig/C3∗ /B7/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BD< /BI. /BD< /BI. /BD< /BI. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7/C3−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF. /BJ± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BF. /BJ± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BF. /BJ± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BF. /BJ± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /BF/BH. /BE± /BC. /BL± /BD. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF/BC. /BI± /BD. /BE± /BE. /BF /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BE. /BK± /BD. /BK± /BE. /BK /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BE/BL. /BI± /BE. /BD± /BD. /BI /BE/BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C7/BF/BH. /BF± /BF. /BJ± /BG. /BH /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BG < /BE/BC/BC /BL/BC /BG/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BF/BE/BC /BL/BC /BG/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BF/BH/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BN /CR/CW/CP /D6/D1 /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /CR/D3/D2/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/B8 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5/BP /B4 /BE /BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/BG/BT/D7/D7/D9/D1/CT/D7 /BU /BC/CP/D2/CS /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /BC . /BF/BL/B8 /CP/D2/CS /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/A0/parenleftbig/C3 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0 /A0/parenleftbig/C3 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0/A0/parenleftbig/C3 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0 /A0/parenleftbig/C3 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BG± /BC. /BJ± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BI± /BD. /BF± /BC. /BI /BE/BT /BV/C7/CB/CC /BT /BC/BH /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BL. /BI/BC± /BC. /BL/BE /B7/BD. /BC/BH − /BC. /BK/BH /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BH /B7/BE. /BD − /BD. /BK± /BC. /BI /BD/BU/CA/C1/BX/CA/BX /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BC /B7/BC. /BL − /BC. /BK± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BG /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C7/BL. /BG± /BD. /BD± /BC. /BJ /BD/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BH/BD/BG. /BI /B7/BF. /BC − /BE. /BK± /BE. /BC /BF/BZ/BT/CA/C5/BT/CB/C0 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BF /BU/BJ. /BJ /B7/BD. /BI − /BD. /BG± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BD /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BG/BG /BL/BC /BG/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BH /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE< /BE/BK/BC /BL/BC /BH/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BD/BE /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BG/BC /BL/BC /BI/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BD/BK/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BC /BL/BC /BJ/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BD/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BC± /BC. /BC/BG/B5× /BD/BC− /BF/CP/D2/CS /BU/B4 /C2/ψ→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK±/BC. /BC/BC/BD/BC/BA/BF/CD/D7/CT/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT /BU /B7→ /BW /BCπ /B7/CP/D2/CS /BW /BC→ /C3 /B7π−/DB/CX/D8/CW /BU/B4 /BU /B7→ /BW /BCπ /B7/B5· /BU/B4 /BW /BC→ /C3 /B7π−/B5 /BP /B4/BE/BC . /BF± /BE. /BC/B5× /BD/BC− /BH/BA/BG/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BH/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BI/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BJ/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BK× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→ /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→ /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→ /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→ /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL< /BE. /BL< /BE. /BL< /BE. /BL/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI. /BH± /BE. /BH± /BD. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7× /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7× /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7× /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 /C3 /B7× /BU/B4 /CP/BE /B4/BD/BF/BE/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BI < /BD. /BD× /BD/BC− /BI< /BD. /BD× /BD/BC− /BI < /BD. /BD× /BD/BC− /BI/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0 /A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0/A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0 /A0/parenleftbig/CU/prime/BE /B4/BD/BH/BE/BH/B5 /C3 /B7× /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BL× /BD/BC− /BI< /BG. /BL× /BD/BC− /BI< /BG. /BL× /BD/BC− /BI< /BG. /BL× /BD/BC− /BI/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7× /BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0 /A0/parenleftbig/CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7× /BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0/A0/parenleftbig/CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7× /BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0 /A0/parenleftbig/CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7× /BU/B4 /CG/BC /B4/BD/BH/BH/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0/CG/BC /B4/BD/BH/BH/BC/B5 /CX/D7 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/D4/CX/D2 /DE/CT/D6/D3 /D7/D8/CP/D8/CT /D2/CT/CP /D6 /BD/BA/BH/BH /BZ/CT/CE/BB/CR /BE/CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D3/CU /C3 /B7/C3 /B7/C3−/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF± /BC. /BI± /BC. /BF /BG. /BF± /BC. /BI± /BC. /BF/BG. /BF± /BC. /BI± /BC. /BF /BG. /BF± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0 /A0/parenleftbig φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0/A0/parenleftbig φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0 /A0/parenleftbig φ /B4/BD/BI/BK/BC/B5 /C3 /B7× /BU/B4φ /B4/BD/BI/BK/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK× /BD/BC− /BI < /BC. /BK× /BD/BC− /BI< /BC. /BK× /BD/BC− /BI < /BC. /BK× /BD/BC− /BI/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BJ/BD/BC/B5 /C3 /B7× /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ± /BD. /BC± /BC. /BF /BD. /BJ± /BD. /BC± /BC. /BF/BD. /BJ± /BD. /BC± /BC. /BF /BD. /BJ± /BD. /BC± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0/A0/parenleftbig/C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BK /B7 /BL − /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK /B7 /BL − /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK /B7 /BL − /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK /B7 /BL − /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BF/BA /BH/BC. /BC± /BI. /BC± /BG. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BG. /BC± /BD. /BH /B7/BE. /BI − /BI. /BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BK /BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI. /BE± /BF. /BF± /BF. /BI /BF/BI. /BE± /BF. /BF± /BF. /BI/BF/BI. /BE± /BF. /BF± /BF. /BI /BF/BI. /BE± /BF. /BF± /BF. /BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BH± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BH± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BH± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BH± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BD/BD. /BE± /BD. /BC± /BC. /BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BE. /BJ /B7/BE. /BE − /BE. /BC± /BD. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BJ /B7/BE. /BD − /BD. /BL /B7/BC. /BJ − /BD. /BC /BD/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BI/BG /BK/BI/BG/BK/BI/BG /BK/BI/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BJ /B7/BG. /BE − /BF. /BG± /BD. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BD /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CE < /BE/BE. /BH /BL/BC /BD/BU/CA/C1/BX/CA/BX /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE < /BJ/BC /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA WEIGHTED AVERAGE 10.5 ±1.5 (Error scaled by 1.4) CHEN 03B BELL 3.0AUBERT 03V BABR 0.9AUBERT 07BA BABR 0.2χ2 4.1 (Confidence Level = 0.126) 0 5 10 15 20 25/A0/parenleftBig/C3∗/B4/BK/BL/BE/B5 /B7φ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BF /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BF < /BF. /BG× /BD/BC− /BF< /BF. /BG× /BD/BC− /BF < /BF. /BG× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3 /B7φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BG /BB/A0 /A0/parenleftbig/C3 /B7φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BG /BB/A0/A0/parenleftbig/C3 /B7φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BG /BB/A0 /A0/parenleftbig/C3 /B7φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL /B7/BE. /BG − /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL /B7/BE. /BG − /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BL /B7/BE. /BG − /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL /B7/BE. /BG − /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BL /BA /BJ. /BH± /BD. /BC± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BI /B7/BD. /BD − /BC. /BL± /BC. /BF /BD/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /CU/D3 /D6/CPφφ /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/CQ/CT /D0 /D3 /DB /BE/BA/BK/BH /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig η/primeη/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BH /BB/A0 /A0/parenleftbig η/primeη/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BH /BB/A0/A0/parenleftbig η/primeη/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BH /BB/A0 /A0/parenleftbig η/primeη/prime/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BH< /BE/BH< /BE/BH< /BE/BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BK/BJ± /BC. /BE/BK± /BC. /BE/BI /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BE/BH± /BC. /BF/BD± /BC. /BE/BG /BE/C6/BT/C3/BT /C7 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BJ/BI /B7/BC. /BK/BL − /BC. /BK/BF± /BC. /BE/BK /BE/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BK/BF± /BC. /BI/BE± /BC. /BE/BE /BE/BT /CD/BU/BX/CA/CC /BC/BE /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT/BH. /BJ± /BF. /BD± /BD. /BD /BF/BT/C5/C5/BT/CA /BL/BF /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BV /C7 /BT/C6 /BC/BC < /BH/BH /BL/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BH /BL/BC /BG/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /CU/D6/D3/D1 /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /CA /B7/ /BC/BP/BD. /BC/BC/BI±/BC. /BC/BG/BK/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/C5/C5/BT/CA /BL/BF /D3/CQ/D7/CT/D6/DA/CT/CS /BG . /BD± /BE. /BF /CT/DA/CT/D2/D8/D7 /CP/CQ /D3/DA/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/BG/BT/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BJ /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BJ /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BJ /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF± /BC. /BL± /BC. /BL /BG. /BF± /BC. /BL± /BC. /BL/BG. /BF± /BC. /BL± /BC. /BL /BG. /BF± /BC. /BL± /BC. /BL /BD/CH /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BL /BL/BC /BD/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CH /BT/C6/BZ /BC/BH < /BJ/BF/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BI/BI /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /A0/parenleftbig η /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BK /BB/A0 /A0/parenleftbig η /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BK /BB/A0/A0/parenleftbig η /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BK /BB/A0 /A0/parenleftbig η /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BG± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BG± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BC± /BD. /BF± /BC. /BH /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BG± /BD. /BH /B7/BD. /BE − /BC. /BL /BE, /BF/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η /C3< /BF/BA/BE/BH /BZ/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/D1η /C3< /BE/BA/BG /BZ/CT/CE/BB/CR /BE/A0/parenleftbig η/prime/C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BL /BB/A0 /A0/parenleftbig η/prime/C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BL /BB/A0/A0/parenleftbig η/prime/C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BL /BB/A0 /A0/parenleftbig η/prime/C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BE< /BG. /BE< /BG. /BE< /BG. /BE/BL/BC /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η/prime/C3< /BF/BA/BE/BH /BZ/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig φ /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0 /A0/parenleftbig φ /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0/A0/parenleftbig φ /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0 /A0/parenleftbig φ /C3 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BC. /BI± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BG± /BC. /BL± /BC. /BG /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7π−π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BD /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BD /BB/A0/A0/parenleftbig/C3 /B7π−π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BD /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BI± /BC. /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BI± /BC. /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ/BI± /BC. /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BI± /BC. /BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BE. /BL/BH± /BC. /BD/BF± /BC. /BE/BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BH/BC± /BC. /BD/BK± /BC. /BE/BE /BE, /BF/CH /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG± /BC. /BH /B7/BC. /BG − /BC. /BE /BE, /BG/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CH /BT/C6/BZ /BC/BH/BD/C5/C3ππ< /BD. /BK/BZ /CT /CE /BB /CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/C5/C3ππ< /BE. /BC/BZ /CT /CE /BB /CR /BE/BA /BG/C5/C3ππ< /BE. /BG /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BE. /BC /B7/BC. /BJ − /BC. /BI± /BC. /BE /B5× /BD/BC− /BH/B4/BE. /BC /B7/BC. /BJ − /BC. /BI± /BC. /BE /B5× /BD/BC− /BH/B4/BE. /BC /B7/BC. /BJ − /BC. /BI± /BC. /BE /B5× /BD/BC− /BH/B4/BE. /BC /B7/BC. /BJ − /BC. /BI± /BC. /BE /B5× /BD/BC− /BH/BD, /BE/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C5/C3ππ< /BE. /BG /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig/C3 /B7ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0 /A0/parenleftbig/C3 /B7ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0/A0/parenleftbig/C3 /B7ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0 /A0/parenleftbig/C3 /B7ρ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC× /BD/BC− /BH< /BE. /BC× /BD/BC− /BH< /BE. /BC× /BD/BC− /BH< /BE. /BC× /BD/BC− /BH/BL/BC /BD, /BE/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C5/C3ππ< /BE. /BG /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig/C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0/A0/parenleftbig/C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0 /A0/parenleftbig/C3 /B7π−π /B7γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE× /BD/BC− /BI < /BL. /BE× /BD/BC− /BI< /BL. /BE× /BD/BC− /BI < /BL. /BE× /BD/BC− /BI/BL/BC /BD, /BE/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C5/C3ππ< /BE. /BG /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig/C3 /BCπ /B7π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0 /A0/parenleftbig/C3 /BCπ /B7π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0/A0/parenleftbig/C3 /BCπ /B7π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0 /A0/parenleftbig/C3 /BCπ /B7π /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH/BI± /BC. /BG/BE± /BC. /BF/BD /BG. /BH/BI± /BC. /BG/BE± /BC. /BF/BD/BG. /BH/BI± /BC. /BG/BE± /BC. /BF/BD /BG. /BH/BI± /BC. /BG/BE± /BC. /BF/BD /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/C3ππ< /BD. /BK/BZ /CT /CE /BB /CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH < /BD. /BH < /BD. /BH < /BD. /BH/BL/BC /BD/CH /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BC /BL/BC /BD/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CH /BT/C6/BZ /BC/BH < /BE/BE/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BE/BC /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF 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< /BD/BG/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BD/BF /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BK/BI/BH /BK/BI/BH/BK/BI/BH /BK/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL< /BC. /BC/BC/BD/BL/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BD/BJ /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0 /A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0/A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0 /A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF/BL< /BF/BL< /BF/BL< /BF/BL/BL/BC /BD, /BE/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH/BH/BC/BC /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /BU/B4 /C3∗/BF /B4/BD/BJ/BK/BC/B5 →η /C3 /B5/BP/BC. /BD/BD /B7/BC. /BC/BH − /BC. /BC/BG /BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BH /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0 /A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0 /A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BL/BL< /BC. /BC/BC/BL/BL< /BC. /BC/BC/BL/BL< /BC. /BC/BC/BL/BL/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BL/BC /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig ρ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0 /A0/parenleftbig ρ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0/A0/parenleftbig ρ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0 /A0/parenleftbig ρ /B7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BK /B7/BC. /BE/BL − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BK /B7/BC. /BE/BL − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BK /B7/BC. /BE/BL − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BK /B7/BC. /BE/BL − /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BC /B7/BC. /BF/BJ − /BC. /BF/BF± /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BH/BH /B7/BC. /BG/BE − /BC. /BF/BI /B7/BC. /BC/BL − /BC. /BC/BK /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL /B7/BC. /BI − /BC. /BH± /BC. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 < /BE. /BE /BL/BC /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF /BL/BC /BD, /BE/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /A7 /B4/BG /CB /B5/BA/BE/C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /C3πγ /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2 /DB /CP/D7 /D7/CT/CT/D2/BN /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7/D2/D3 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2/BA/A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0 /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0/A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0 /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BH. /BC/BE± /BC. /BG/BI± /BC. /BE/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BI. /BH± /BC. /BG± /BC. /BG /BD/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BI /B7/BD. /BK − /BD. /BI /B7/BC. /BI − /BC. /BJ /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BK± /BC. /BI± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV/BH. /BC± /BD. /BE± /BC. /BH /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C4 /C1 /C6 /BC /BJ /BT/BH. /BH /B7/BD. /BC − /BD. /BL± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BF /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C4/BJ. /BG /B7/BE. /BF − /BE. /BE± /BC. /BL /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG < /BD/BF. /BG /BL/BC /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL. /BI /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE. /BJ /BL/BC /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BC /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BD/BJ /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BZ/C7/BW /BT/C6/BZ /BL/BK < /BE/BG/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BF/BC/BC /BL/BC /BE/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BU/BX/BU/BX/C3 /BK/BJ /CP/D7/D7/D9/D1/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BAWEIGHTED AVERAGE 5.7±0.5 (Error scaled by 1.4) BORNHEIM 03 CLE2 0.3LIN 07A BELL 2.1AUBERT 07BC BABR 1.5χ2 3.9 (Confidence Level = 0.142) 02468 1 0 1 2/A0/parenleftBig π /B7π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5/A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BL/BE /BB/A0/BE/BC/BJ /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BL/BE /BB/A0/BE/BC/BJ /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BL/BE /BB/A0/BE/BC/BJ /A0/parenleftbig π /B7π /BC/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /B7/parenrightbig/A0/BE/BL/BE /BB/A0/BE/BC/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK/BH± /BC. /BC/BE± /BC. /BC/BE /BC. /BE/BK/BH± /BC. /BC/BE± /BC. /BC/BE/BC. /BE/BK/BH± /BC. /BC/BE± /BC. /BC/BE /BC. /BE/BK/BH± /BC. /BC/BE± /BC. /BC/BE/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0 /A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0/A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0 /A0/parenleftbig π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BE± /BD. /BE± /BC. /BL /BD/BI. /BE± /BD. /BE± /BC. /BL/BD/BI. /BE± /BD. /BE± /BC. /BL /BD/BI. /BE± /BD. /BE± /BC. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BL± /BF. /BF± /BD. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BZ < /BD/BF/BC /BL/BC /BE/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BE/BE/BC /BL/BC /BF/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BG/BH/BC /BL/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BL/BC /BL/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BN /CR /CW /CP /D6/D1 /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /CR/D3/D2/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS/B8 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/BE/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BF/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0 /A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0/A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0 /A0/parenleftbig ρ /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BJ± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BJ± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BJ± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BJ± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BK± /BD. /BC /B7/BC. /BI − /BC. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BC /B7/BE. /BF − /BE. /BC± /BC. /BJ /BD/BZ/C7/CA/BW/C7/C6 /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/D6/CB/B5/BD/BC. /BG /B7/BF. /BF − /BF. /BG± /BE. /BD /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BH± /BD. /BD± /BC. /BL /BD/BT /CD/BU/BX/CA/CC /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BZ < /BK/BF /BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD/BI/BC /BL/BC /BF/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BG/BF /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BE/BI/BC /BL/BC /BG/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BD/BH/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BJ/BC /BL/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BF/BC /BL/BC /BH/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BC/BC /BL/BC /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/BX/BU/BX/C3 /BK/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BF/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BH/C8 /CP/D4 /CT/D6/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /bracketleftbig/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/B7/A0/parenleftbig ρ /BCπ /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE/BD/BL /B7/A0/BE/BL/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/B7/A0/parenleftbig ρ /BCπ /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE/BD/BL /B7/A0/BE/BL/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/B7/A0/parenleftbig ρ /BCπ /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE/BD/BL /B7/A0/BE/BL/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /B7/parenrightbig/B7/A0/parenleftbig ρ /BCπ /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BE/BD/BL /B7/A0/BE/BL/BG /B5/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BC /B7/BD /BE /BC − /BK/BC± /BE/BC /BD/BJ/BC /B7/BD /BE /BC − /BK/BC± /BE/BC/BD/BJ/BC /B7/BD /BE /BC − /BK/BC± /BE/BC /BD/BJ/BC /B7/BD /BE /BC − /BK/BC± /BE/BC /BD/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/A0/parenleftbig π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0 /A0/parenleftbig π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0/A0/parenleftbig π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0 /A0/parenleftbig π /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC < /BF. /BC < /BF. /BC < /BF. /BC/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG/BC /BL/BC /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BE× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BK/BI/BI /BK/BI/BI/BK/BI/BI /BK/BI/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig π /B7/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0 /A0/parenleftbig π /B7/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0/A0/parenleftbig π /B7/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0 /A0/parenleftbig π /B7/CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BE± /BE. /BD± /BD. /BG /BK. /BE± /BE. /BD± /BD. /BG/BK. /BE± /BE. /BD± /BD. /BG /BK. /BE± /BE. /BD± /BD. /BG /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BG/BC /BL/BC /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D4 /D3 /D6/D8/CT/CS /BU/B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/BP/B4 /BE . /BF± /BC. /BI± /BC. /BG/B5× /BD/BC− /BI/CP/D2/CS /D6/CT/D7/CR/CP/D0/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5 /BP /BC/BA/BE/BK/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BD× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0 /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0/A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0 /A0/parenleftbig ρ /B4/BD/BG/BH/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BF< /BE. /BF< /BE. /BF< /BE. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BF/BJ/BC/B5 π /B7× /BU/B4 /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC< /BF. /BC< /BF. /BC< /BF. /BC/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0 /A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0/A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0 /A0/parenleftbig/CU/BC /B4/BI/BC/BC/B5π /B7× /BU/B4 /CU/BC /B4/BI/BC/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BD< /BG. /BD< /BG. /BD< /BG. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0 /A0/parenleftbig π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0/A0/parenleftbig π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0 /A0/parenleftbig π /B7π−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BI< /BG. /BI< /BG. /BI< /BG. /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BD /BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π /B7π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0 /A0/parenleftbig π /B7π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0/A0/parenleftbig π /B7π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0 /A0/parenleftbig π /B7π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BL× /BD/BC− /BG < /BK. /BL× /BD/BC− /BG< /BK. /BL× /BD/BC− /BG < /BK. /BL× /BD/BC− /BG/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0 /A0/parenleftbig ρ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0/A0/parenleftbig ρ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0 /A0/parenleftbig ρ /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BD. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BL± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BD. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BE± /BD. /BG± /BC. /BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BF. /BE± /BE. /BF /B7/BD. /BG − /BD. /BL /BD/CI/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BL± /BD. /BL± /BD. /BL /BD/BT /CD/BU/BX/CA/CC /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CG < /BG/BF /BL/BC /BD, /BE/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ/BJ /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BH/BH/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /D2/D3 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D3/CU /BU /B7→π /B7π /BCπ /BC/BA/A0/parenleftbig π /B7π−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0 /A0/parenleftbig π /B7π−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0/A0/parenleftbig π /B7π−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0 /A0/parenleftbig π /B7π−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BC× /BD/BC− /BF < /BG. /BC× /BD/BC− /BF< /BG. /BC× /BD/BC− /BF < /BG. /BC× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0 /A0/parenleftbig ρ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0/A0/parenleftbig ρ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0 /A0/parenleftbig ρ /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /BD/BI. /BK± /BE. /BE± /BE. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF/BD. /BJ± /BJ. /BD /B7/BF. /BK − /BI. /BJ /BD, /BE/CI/C0/BT/C6/BZ /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE. /BH /B7/BH. /BJ − /BH. /BG± /BH. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ < /BD/BC/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT /CW/CT/D0/CX/CR/CX/D8 /DD/B9/D1/CX/DC /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/A0/parenleftbig ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0 /A0/parenleftbig ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0/A0/parenleftbig ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0 /A0/parenleftbig ρ /B7/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI. /BG± /BH. /BG± /BG. /BD /BE/BI. /BG± /BH. /BG± /BG. /BD/BE/BI. /BG± /BH. /BG± /BG. /BD /BE/BI. /BG± /BH. /BG± /BG. /BD /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /B7/BD /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /BF π /CP/D2/CS /BU/B4 /CP /B7/BD→π±π∓π /B7/B5 /BP /BC/BA/BH/BA /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BG± /BG. /BJ± /BF. /BG /BE/BC. /BG± /BG. /BJ± /BF. /BG/BE/BC. /BG± /BG. /BJ± /BF. /BG /BE/BC. /BG± /BG. /BJ± /BF. /BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /BC/BD /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /BF π /CP/D2/CS /BU/B4 /CP /B7/BD→π±π∓π /BC/B5 /BP /BD/BA/BC/BA /A0/parenleftbig/CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0 /A0/parenleftbig/CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0/A0/parenleftbig/CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0 /A0/parenleftbig/CQ /BC/BDπ /B7× /BU/B4 /CQ /BC/BD→ωπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BJ± /BD. /BJ± /BD. /BC /BI. /BJ± /BD. /BJ± /BD. /BC/BI. /BJ± /BD. /BJ± /BD. /BC /BI. /BJ± /BD. /BJ± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0 /A0/parenleftbig ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0/A0/parenleftbig ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0 /A0/parenleftbig ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BL± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ± /BC. /BH± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BI. /BL± /BC. /BI± /BC. /BH /BD/C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BF /B7/BF. /BF − /BE. /BL± /BD. /BG /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI. /BD± /BC. /BJ± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BH. /BH± /BC. /BL± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX/BH. /BJ /B7/BD. /BG − /BD. /BF± /BC. /BI /BD/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C2/BX/C6 /BC/BI/BG. /BE /B7/BE. /BC − /BD. /BK± /BC. /BH /BD/C4/CD /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG /BT/BI. /BI /B7/BE. /BD − /BD. /BK± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C0 < /BE/BF /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BG/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ωρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0 /A0/parenleftbig ωρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0/A0/parenleftbig ωρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0 /A0/parenleftbig ωρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BI± /BE. /BD /B7/BD. /BI − /BD. /BC /BD/BC. /BI± /BE. /BD /B7/BD. /BI − /BD. /BC /BD/BC. /BI± /BE. /BD /B7/BD. /BI − /BD. /BC /BD/BC. /BI± /BE. /BD /B7/BD. /BI − /BD. /BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BI /B7/BF. /BJ − /BF. /BF± /BD. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BH /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC < /BI/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ηπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0 /A0/parenleftbig ηπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0/A0/parenleftbig ηπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0 /A0/parenleftbig ηπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BH. /BC± /BC. /BH± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BE± /BC. /BG± /BC. /BE /BD/BV/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE /B7/BE. /BK − /BD. /BE /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BD± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BG. /BK± /BC. /BJ± /BC. /BF /BD/BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BJ /BU/BH. /BF± /BD. /BC± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BD/BH /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC < /BJ/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/primeπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0 /A0/parenleftbig η/primeπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0/A0/parenleftbig η/primeπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0 /A0/parenleftbig η/primeπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /BF. /BL± /BC. /BJ± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BJ/BI /B7/BC. /BI/BJ − /BC. /BI/BE /B7/BC. /BD/BH − /BC. /BD/BG /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BC± /BC. /BK± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX < /BG. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BJ. /BC /BL/BC /BD/BT/BU/BX /BC/BD /C5 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BD /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BK/BI/BJ /BK/BI/BJ/BK/BI/BJ /BK/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig η/primeρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0 /A0/parenleftbig η/primeρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0/A0/parenleftbig η/primeρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0 /A0/parenleftbig η/primeρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BJ /B7/BF. /BD − /BE. /BK /B7/BE. /BF − /BD. /BF /BK. /BJ /B7/BF. /BD − /BE. /BK /B7/BE. /BF − /BD. /BF /BK. /BJ /B7/BF. /BD − /BE. /BK /B7/BE. /BF − /BD. /BF /BK. /BJ /B7/BF. /BD − /BE. /BK /B7/BE. /BF − /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BK /BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BE /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BX < /BF/BF /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BJ /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ηρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0 /A0/parenleftbig ηρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0/A0/parenleftbig ηρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0 /A0/parenleftbig ηρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BG± /BD. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BD. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /BG. /BD /B7/BD. /BG − /BD. /BF± /BC. /BG /BD/CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BG± /BD. /BL± /BD. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BD/BH /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BE /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BH /BB/A0 /A0/parenleftbig φπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BH /BB/A0/A0/parenleftbig φπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BH /BB/A0 /A0/parenleftbig φπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BG < /BC. /BE/BG < /BC. /BE/BG < /BC. /BE/BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BG/BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BV < /BD. /BG /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BH/BF /BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BH /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig φρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BI /BB/A0 /A0/parenleftbig φρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BI /BB/A0/A0/parenleftbig φρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BI /BB/A0 /A0/parenleftbig φρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD/BI< /BD/BI< /BD/BI< /BD/BI /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BCπ /B7× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BK< /BH. /BK< /BH. /BK< /BH. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π /BC× /BU/B4 /CP /B7/BC→ηπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /B7π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BL /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BL /BB/A0/A0/parenleftbig π /B7π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BL /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BI× /BD/BC− /BG < /BK. /BI× /BD/BC− /BG< /BK. /BI× /BD/BC− /BG < /BK. /BI× /BD/BC− /BG/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BC /BB/A0 /A0/parenleftbig ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BC /BB/A0/A0/parenleftbig ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BC /BB/A0 /A0/parenleftbig ρ /BC/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE× /BD/BC− /BG < /BI. /BE× /BD/BC− /BG< /BI. /BE× /BD/BC− /BG < /BI. /BE× /BD/BC− /BG/BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BC× /BD/BC− /BG/BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BE× /BD/BC− /BF/BL/BC /BD/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BH. /BG× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0 /A0/parenleftbig ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0/A0/parenleftbig ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0 /A0/parenleftbig ρ /BC/CP/BE /B4/BD/BF/BE/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BE× /BD/BC− /BG < /BJ. /BE× /BD/BC− /BG< /BJ. /BE× /BD/BC− /BG < /BJ. /BE× /BD/BC− /BG/BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI× /BD/BC− /BF/BL/BC /BE/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BI. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BE/BU/BX/BU/BX/C3 /BK/BJ/D6/CT/D4 /D3 /D6/D8/D7< /BE. /BF× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig π /B7π /B7π /B7π−π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BE /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BE /BB/A0/A0/parenleftbig π /B7π /B7π /B7π−π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BE /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BF× /BD/BC− /BF< /BI. /BF× /BD/BC− /BF< /BI. /BF× /BD/BC− /BF< /BI. /BF× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BE< /BD. /BF× /BD/BC− /BE< /BD. /BF× /BD/BC− /BE< /BD. /BF× /BD/BC− /BE/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CW /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0 /A0/parenleftbig/CW /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0/A0/parenleftbig/CW /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0 /A0/parenleftbig/CW /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0/CW /B7/BP /C3 /B7/D3 /D6π /B7/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI /B7/BI − /BH± /BF. /BI /BD/BI /B7/BI − /BH± /BF. /BI/BD/BI /B7/BI − /BH± /BF. /BI /BD/BI /B7/BI − /BH± /BF. /BI/BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ω /CW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0 /A0/parenleftbig ω /CW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0/A0/parenleftbig ω /CW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0 /A0/parenleftbig ω /CW /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0/CW /B7/BP /C3 /B7/D3 /D6π /B7/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF. /BK /B7/BE. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF. /BK /B7/BE. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF. /BK /B7/BE. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF. /BK /B7/BE. /BJ − /BE. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF. /BG /B7/BF. /BF − /BE. /BL± /BD. /BD /BD/C4/CD /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BG. /BF /B7/BF. /BI − /BF. /BE± /BE. /BC /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH /B7/BK − /BJ± /BF /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0 /A0/parenleftbig/CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0/A0/parenleftbig/CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0 /A0/parenleftbig/CW /B7/CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BL< /BG/BL< /BG/BL< /BG/BL/BL/BC /BD/BT/C5/C5/BT/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C5/C5/BT/CA /BC/BD /BU /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2 /D8/D3 /CP /D1/CP/D7/D7/D0/CT/D7/D7 /D2/CT/D9/D8/D6/CP/D0/CU/CT/CT/CQ/D0/DD/B9/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT /CG /BC/D7/D9/CR/CW /CP/D7 /D8/CW/CT /CU/CP/D1/CX/D0/D3/D2/B8 /D8/CW/CT /C6/CP/D1/CQ/D9/B9/BZ/D3/D0/CS/D7/D8/D3/D2/CT /CQ /D3/D7/D3/D2 /CP/D7/D7/D3 /CR/CX/B9/CP/D8/CT/CS /DB/CX/D8/CW /CP /D7/D4 /D3/D2/D8/CP/D2/CT/D3/D9/D7/D0/DD /CQ /D6/D3/CZ /CT/D2 /CV/D0/D3/CQ/CP/D0 /CU/CP/D1/CX/D0/DD /D7/DD/D1/D1/CT/D8/D6/DD /BA/A0/parenleftbig/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BJ /BB/A0 /A0/parenleftbig/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BJ /BB/A0/A0/parenleftbig/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BJ /BB/A0 /A0/parenleftbig/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BE± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BE± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BC /B7 /BC. /BE/BE − /BC. /BD/BL± /BC. /BD/BE /BD, /BE, /BF/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BI/BL± /BC. /BE/BL± /BC. /BE/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BC/BI /B7 /BC. /BJ/BF − /BC. /BI/BE± /BC. /BF/BJ /BD, /BF/CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BX /C1 /BC /BK < /BF. /BJ /BL/BC /BD, /BE/BT/BU/BX /BC/BE /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG < /BH/BC/BC /BL/BC /BG/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BD/BI/BC /BL/BC /BH/BU/BX/BU/BX/C3 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BJ/BC ± /BD/BH/BC ± /BE/BD/BC /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BX/DC/D4/D0/CX/CR/CX/D8/D0/DD /DA/CT/D8/D3 /CT/D7 /D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4 /D4 /CU/D6/D3/D1 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D7/BA/BF/BT/D0/D7/D3 /D4 /D6/D3/DA/CX/CS/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D1/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/CP/D2/CS /CP/D2/CV/D9/D0/CP /D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /D4 /D4 /D7/DD/D7/D8/CT/D1/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BH/BU/BX/BU/BX/C3 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BG× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BE± /BD. /BG± /BD. /BL/B5× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3/BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BK /BB/A0 /A0/parenleftbig/D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BK /BB/A0/A0/parenleftbig/D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BK /BB/A0 /A0/parenleftbig/D4 /D4π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BF< /BH/BF< /BH/BF< /BH/BF/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/D4 /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0/A0/parenleftbig/D4 /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BG< /BH. /BE× /BD/BC− /BG< /BH. /BE× /BD/BC− /BG< /BH. /BE× /BD/BC− /BG/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/D4 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0/A0/parenleftbig/D4 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /BH. /BH/BG /B7/BC. /BE/BJ − /BC. /BE/BH± /BC. /BF/BI /BD, /BE, /BF/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BJ± /BC. /BH± /BC. /BG /BD, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BH/BL /B7/BC. /BF/BK − /BC. /BF/BG± /BC. /BH/BC /BD, /BE, /BF/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BX /C1/BC /BK/BH. /BI/BI /B7/BC. /BI/BJ − /BC. /BH/BJ± /BC. /BI/BE /BD, /BE, /BF/CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BH /BT/BG. /BF /B7/BD. /BD − /BC. /BL± /BC. /BH /BD, /BE/BT/BU/BX /BC/BE /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BX/DC/D4/D0/CX/CR/CX/D8/D0/DD /DA/CT/D8/D3 /CT/D7 /D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4 /D4 /CU/D6/D3/D1 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D7/BA/BF/C8/D6/D3/DA/CX/CS/CT/D7 /CP/D0/D7/D3 /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D1/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/CP/D2/CS /CP/D2/CV/D9/D0/CP /D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /D4 /D4 /D7/DD/D7/D8/CT/D1/BA /BK/BI/BK /BK/BI/BK/BK/BI/BK /BK/BI/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig/A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4× /BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0 /A0/parenleftbig/A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4× /BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0/A0/parenleftbig/A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4× /BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0 /A0/parenleftbig/A2 /B4/BD/BJ/BD/BC/B5 /B7/B7 /D4× /BU/B4 /A2 /B4/BD/BJ/BD/BC/B5 /B7/B7→ /D4/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BL/BD< /BC. /BC/BL/BD< /BC. /BC/BL/BD< /BC. /BC/BL/BD/BL/BC /BD/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD /BL/BC /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8/D6/D3/DA/CX/CS/CT/D7 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D8/CW/CT /D4 /CT/D2/D8/CP/D5/D9/CP /D6/CZ /D1/CP/D7/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD/BA/BG/BF /D8/D3 /BE/BA/BC /BZ/CT/CE/BB/CR /BE/BA/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BD< /BC. /BG/BD< /BC. /BG/BD< /BC. /BG/BD/BL/BC /BD/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/D4 /A3 /B4/BD/BH/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0 /A0/parenleftbig/D4 /A3 /B4/BD/BH/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0/A0/parenleftbig/D4 /A3 /B4/BD/BH/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0 /A0/parenleftbig/D4 /A3 /B4/BD/BH/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0/A0/parenleftbig/D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK/BL< /BK/BL< /BK/BL< /BK/BL/BL/BC /BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0 /A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0/A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0 /A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /BH. /BF± /BD. /BH± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BF /B7/BF. /BI − /BE. /BK /B7/BD. /BF − /BD. /BJ /BD, /BE/CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BX/DC/D4/D0/CX/CR/CX/D8/D0/DD /DA/CT/D8/D3 /CT/D7 /D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4 /D4 /CU/D6/D3/D1 /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /C5/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/CX/D7 /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗ /B7× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BJ< /BC. /BJ/BJ< /BC. /BJ/BJ< /BC. /BJ/BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0 /A0/parenleftbig/D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0/A0/parenleftbig/D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0 /A0/parenleftbig/D4 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE/BL/BC /BD/CC/CB/BT/C1 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BG/BL /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CC/CB/BT/C1 /BE/BC/BC/BJ < /BD. /BH /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BE /BL/BC /BD/BT/BU/BX /BC/BE /C7 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BI /BL/BC /BD/BV/C7 /BT/C6 /BL/BL /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BC /BL/BC /BE/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BF /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7< /BK. /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/D4 /A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0 /A0/parenleftbig/D4 /A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0/A0/parenleftbig/D4 /A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0 /A0/parenleftbig/D4 /A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BH /B7/BC. /BG/BG − /BC. /BF/BK± /BC. /BE/BE /BE. /BG/BH /B7/BC. /BG/BG − /BC. /BF/BK± /BC. /BE/BE/BE. /BG/BH /B7/BC. /BG/BG − /BC. /BF/BK± /BC. /BE/BE /BE. /BG/BH /B7/BC. /BG/BG − /BC. /BF/BK± /BC. /BE/BE /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD/BI /B7/BC. /BH/BK − /BC. /BH/BF± /BC. /BE/BC /BD/C4/BX/BX /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BJ /BV < /BF. /BL /BL/BC /BE/BX/BW /CF /BT/CA/BW/CB /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BXγ> /BD. /BH /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7 /D8/D3 /BF . /BF× /BD/BC− /BI/CU/D3 /D6 /BXγ> /BE. /BC /BZ/CT/CE/BA/A0/parenleftbig/D4 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0 /A0/parenleftbig/D4 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0/A0/parenleftbig/D4 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0 /A0/parenleftbig/D4 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC/BC /B7/BC. /BI/BD − /BC. /BH/BF± /BC. /BF/BF /BF. /BC/BC /B7/BC. /BI/BD − /BC. /BH/BF± /BC. /BF/BF/BF. /BC/BC /B7/BC. /BI/BD − /BC. /BH/BF± /BC. /BF/BF /BF. /BC/BC /B7/BC. /BI/BD − /BC. /BH/BF± /BC. /BF/BF /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0 /A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0/A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0 /A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BJ< /BC. /BG/BJ< /BC. /BG/BJ< /BC. /BG/BJ/BL/BC /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/A1 /B7 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0 /A0/parenleftbig/A1 /B7 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0/A0/parenleftbig/A1 /B7 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0 /A0/parenleftbig/A1 /B7 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE/BL/BC /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /A6γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BE /BB/A0 /A0/parenleftbig/D4 /A6γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BE /BB/A0/A0/parenleftbig/D4 /A6γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BE /BB/A0 /A0/parenleftbig/D4 /A6γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BI< /BG. /BI< /BG. /BI< /BG. /BI/BL/BC /BD/C4/BX/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BL /BL/BC /BE/BX/BW /CF /BT/CA/BW/CB /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BXγ> /BD. /BH /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CR/CW/CP/D2/CV/CT/D7 /D8/D3 /BI . /BG× /BD/BC− /BI/CU/D3 /D6 /BXγ> /BE. /BC /BZ/CT/CE/BA/A0/parenleftbig/D4 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BF /BB/A0 /A0/parenleftbig/D4 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BF /BB/A0/A0/parenleftbig/D4 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BF /BB/A0 /A0/parenleftbig/D4 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC× /BD/BC− /BG< /BE. /BC× /BD/BC− /BG< /BE. /BC× /BD/BC− /BG< /BE. /BC× /BD/BC− /BG/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BK× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/A3 /A3π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BG /BB/A0 /A0/parenleftbig/A3 /A3π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BG /BB/A0/A0/parenleftbig/A3 /A3π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BG /BB/A0 /A0/parenleftbig/A3 /A3π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. /BK< /BE. /BK/BL/BC /BD/C4/BX/BX /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/A3 /A3/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BH /BB/A0 /A0/parenleftbig/A3 /A3/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BH /BB/A0/A0/parenleftbig/A3 /A3/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BH /BB/A0 /A0/parenleftbig/A3 /A3/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BD /B7/BC. /BL − /BC. /BJ/BC± /BC. /BF/BK /BE. /BL/BD /B7/BC. /BL − /BC. /BJ/BC± /BC. /BF/BK/BE. /BL/BD /B7/BC. /BL − /BC. /BJ/BC± /BC. /BF/BK /BE. /BL/BD /B7/BC. /BL − /BC. /BJ/BC± /BC. /BF/BK /BD/C4/BX/BX /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A1 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0 /A0/parenleftbig /A1 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0/A0/parenleftbig /A1 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0 /A0/parenleftbig /A1 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF/BK < /BD. /BF/BK < /BD. /BF/BK < /BD. /BF/BK/BL/BC /BD/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BK/BC /BL/BC /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/A1 /B7/B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BJ /BB/A0 /A0/parenleftbig/A1 /B7/B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BJ /BB/A0/A0/parenleftbig/A1 /B7/B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BJ /BB/A0 /A0/parenleftbig/A1 /B7/B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BG < /BC. /BD/BG < /BC. /BD/BG < /BC. /BD/BG/BL/BC /BD/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH/BC /BL/BC /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/BW /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0 /A0/parenleftbig/BW /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0/A0/parenleftbig/BW /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0 /A0/parenleftbig/BW /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH/BL/BC /BD/BT/BU/BX /BC/BE /CF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BH < /BD. /BH× /BD/BC− /BH< /BD. /BH× /BD/BC− /BH < /BD. /BH× /BD/BC− /BH/BL/BC /BD/BT/BU/BX /BC/BE /CF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A3−/CR /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC± /BC. /BE± /BC. /BH /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BG± /BC. /BI± /BC. /BI /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BL± /BC. /BH± /BC. /BH /BF/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT/BI. /BE /B7/BE. /BF − /BE. /BC± /BD. /BI /BG/BY/CD /BL/BJ /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BW /CH/CC/C5/BT/C6 /BC/BE/BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BC/BD± /BC. /BD/BH± /BC. /BE/BC/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BG /B7/BC. /BI/BF − /BC. /BI/BE /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BK/BJ /B7/BC. /BH/BD − /BC. /BG/BL /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5 /BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BG/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0 /A0/parenleftbig /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0/A0/parenleftbig /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0 /A0/parenleftbig /A3−/CR /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BI/BL /BK/BI/BL/BK/BI/BL /BK/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0 /A0/parenleftbig /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0/A0/parenleftbig /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0 /A0/parenleftbig /A3−/CR /A1/CG /B4/BD/BI/BC/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL± /BD. /BE± /BD. /BH /BH. /BL± /BD. /BE± /BD. /BH/BH. /BL± /BD. /BE± /BD. /BH /BH. /BL± /BD. /BE± /BD. /BH /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BL± /BD. /BC± /BC. /BI/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /A0/parenleftbig /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0 /A0/parenleftbig /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0/A0/parenleftbig /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0 /A0/parenleftbig /A3−/CR /A1/CG /B4/BE/BG/BE/BC/B5 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ /B7/BD. /BD − /BD. /BC± /BD. /BE /BG. /BJ /B7/BD. /BD − /BD. /BC± /BD. /BE/BG. /BJ /B7/BD. /BD − /BD. /BC± /BD. /BE /BG. /BJ /B7/BD. /BD − /BD. /BC± /BD. /BE /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BJ /B7/BD. /BC − /BC. /BL± /BC. /BG/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /A0/parenleftbig/B4 /A3−/CR /D4 /B5sπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0 /A0/parenleftbig/B4 /A3−/CR /D4 /B5sπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0/A0/parenleftbig/B4 /A3−/CR /D4 /B5sπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0 /A0/parenleftbig/B4 /A3−/CR /D4 /B5sπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0/B4 /A3−/CR /D4 /B5s /CS/CT/D2/D3/D8/CT/D7 /CP /D0/D3 /DB/B9/D1/CP/D7/D7 /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /D2/CT/CP /D6 /BF/BA/BF/BH /BZ/CT/CE/BB/CR /BE/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BL /B7/BC. /BL − /BC. /BK± /BD. /BC /BF. /BL /B7/BC. /BL − /BC. /BK± /BD. /BC/BF. /BL /B7/BC. /BL − /BC. /BK± /BD. /BC /BF. /BL /B7/BC. /BL − /BC. /BK± /BD. /BC /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BL /B7/BC. /BK − /BC. /BJ± /BC. /BG/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /A0/parenleftbig /A3−/CR /D4π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BD± /BC. /BE/BL /B7/BC. /BH/BE − /BC. /BH/BC /BD. /BK/BD± /BC. /BE/BL /B7/BC. /BH/BE − /BC. /BH/BC /BD. /BK/BD± /BC. /BE/BL /B7/BC. /BH/BE − /BC. /BH/BC /BD. /BK/BD± /BC. /BE/BL /B7/BC. /BH/BE − /BC. /BH/BC /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BD/BE /BL/BC /BF/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BF/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A3−/CR /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BH± /BC. /BE/BH /B7/BC. /BI/BF − /BC. /BI/BD /BE. /BE/BH± /BC. /BE/BH /B7/BC. /BI/BF − /BC. /BI/BD /BE. /BE/BH± /BC. /BE/BH /B7/BC. /BI/BF − /BC. /BI/BD /BE. /BE/BH± /BC. /BE/BH /B7/BC. /BI/BF − /BC. /BI/BD /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BG/BI /BL/BC /BF/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BF/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A3−/CR /D4π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF/BG× /BD/BC− /BE< /BD. /BF/BG× /BD/BC− /BE< /BD. /BF/BG× /BD/BC− /BE< /BD. /BF/BG× /BD/BC− /BE/BL/BC /BD/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0 /A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0/A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0 /A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BH /B7/BD. /BC − /BC. /BL± /BF. /BI /BI. /BH /B7/BD. /BC − /BC. /BL± /BF. /BI/BI. /BH /B7/BD. /BC − /BC. /BL± /BF. /BI /BI. /BH /B7/BD. /BC − /BC. /BL± /BF. /BI /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4/BH. /BC± /BD. /BF/B5/B1/BA /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ± /BC. /BK± /BD. /BC /BF. /BJ± /BC. /BK± /BD. /BC/BF. /BJ± /BC. /BK± /BD. /BC /BF. /BJ± /BC. /BK± /BD. /BC /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK /BL/BC /BE, /BF/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL. /BF /BL/BC /BE, /BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT/BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BJ± /BC. /BJ± /BC. /BG/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BG/CD/D7/CT/D7 /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A3/CR→ /D4/C3−π /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /B4/BH . /BC± /BD. /BF/B5/B1/BA /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ< /BE. /BJ< /BE. /BJ< /BE. /BJ/BL/BC /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BI /BL/BC /BD, /BE/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BT/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A3/CR→ /D4/C3−π /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /B4/BH . /BC± /BD. /BF/B5/B1/BA/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BD. /BG± /BD. /BD /BG. /BG± /BD. /BG± /BD. /BD/BG. /BG± /BD. /BG± /BD. /BD /BG. /BG± /BD. /BG± /BD. /BD /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BG± /BD. /BG/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BD. /BF± /BD. /BD /BG. /BG± /BD. /BF± /BD. /BD/BG. /BG± /BD. /BF± /BD. /BD /BG. /BG± /BD. /BF± /BD. /BD /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BG± /BD. /BF/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BD. /BC± /BC. /BJ /BE. /BK± /BD. /BC± /BC. /BJ/BE. /BK± /BD. /BC± /BC. /BJ /BE. /BK± /BD. /BC± /BC. /BJ /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BK± /BD. /BC/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0 /A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0/A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0 /A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/ /A3/CR /B4/BE/BI/BE/BH/B5−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL× /BD/BC− /BG < /BD. /BL× /BD/BC− /BG< /BD. /BL× /BD/BC− /BG < /BD. /BL× /BD/BC− /BG/BL/BC /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0 /A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0/A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0 /A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A4 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI /B7/BE. /BF − /BD. /BL± /BD. /BH /BH. /BI /B7/BE. /BF − /BD. /BL± /BD. /BH/BH. /BI /B7/BE. /BF − /BD. /BL± /BD. /BH /BH. /BI /B7/BE. /BF − /BD. /BL± /BD. /BH /BD, /BE/BV/C0/C1/CB/CC/C7 /CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C0/C1/CB/CC/C7 /CE/BC /BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BI /B7/BD. /BL − /BD. /BH± /BD. /BL/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5×/BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0 /A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0/A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0 /A0/parenleftbig /A4 /BC/CR /A3 /B7/CR× /BU/B4 /A4 /BC/CR→ /A3/C3 /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC /B7/BD. /BF − /BD. /BE± /BD. /BC /BG. /BC /B7/BD. /BF − /BD. /BE± /BD. /BC/BG. /BC /B7/BD. /BF − /BD. /BE± /BD. /BC /BG. /BC /B7/BD. /BF − /BD. /BE± /BD. /BC /BD, /BE/BV/C0/C1/CB/CC/C7 /CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C0/C1/CB/CC/C7 /CE/BC /BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BC /B7/BD. /BD − /BC. /BL± /BD. /BF/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5×/BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0 /A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0/A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0 /A0/parenleftbig π /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK× /BD/BC− /BJ < /BD. /BK× /BD/BC− /BJ< /BD. /BK× /BD/BC− /BJ < /BD. /BK× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BL× /BD/BC− /BF/BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0/A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0 /A0/parenleftbig π /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK× /BD/BC− /BJ < /BE. /BK× /BD/BC− /BJ< /BE. /BK× /BD/BC− /BJ < /BE. /BK× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BD× /BD/BC− /BF/BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA /BK/BJ/BC /BK/BJ/BC/BK/BJ/BC /BK/BJ/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /A0/parenleftbig π /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0 /A0/parenleftbig π /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0/A0/parenleftbig π /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0 /A0/parenleftbig π /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BJ < /BD. /BE× /BD/BC− /BJ< /BD. /BE× /BD/BC− /BJ < /BD. /BE× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0 /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0/A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0 /A0/parenleftbig π /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG< /BD. /BC× /BD/BC− /BG < /BD. /BC× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0/A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0 /A0/parenleftbig/C3 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BL± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BG. /BE /B7/BD. /BE − /BD. /BD± /BC. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BF /B7/BD. /BL − /BD. /BJ± /BC. /BF /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BH /B7/BE. /BH − /BE. /BE± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BD/BG /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BG /BL/BC /BF/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BL/BC /BL/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BK/BC/BC/BC /BL/BC /BH/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE < /BI/BC/BC /BL/BC /BI/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BH/BC/BC /BL/BC /BJ/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CS/CX/B9/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /CP/CQ /D3/DA/CT /BC/BA/BH /BZ/CT/CE/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /D6/CT/D4 /D3 /D6/D8/D7< /BL. /BC× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BH/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/BI/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BJ/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BD× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0 /A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0/A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0 /A0/parenleftbig/C3 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL /B7/BC. /BD/BC − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL /B7/BC. /BD/BC − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BL /B7/BC. /BD/BC − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL /B7/BC. /BD/BC − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD /B7/BC. /BD/BH − /BC. /BD/BE± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BH /B7/BC. /BD/BG − /BC. /BD/BE± /BC. /BC/BF /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ /B7/BC. /BD/BL − /BC. /BD/BD± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BC. /BL/BK /B7/BC. /BG/BI − /BC. /BF/BI± /BC. /BD/BI /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BD. /BE /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BI/BK /BL/BC /BF/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH. /BE /BL/BC /BG/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BD/BC /BL/BC /BH/BT/BU/BX /BL/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BY /B9/BY /C7/C4/BW/BX/CA /BL/BL /BU < /BE/BG/BC /BL/BC /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BG/BC/BC /BL/BC /BJ/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE < /BD/BJ/BC /BL/BC /BK/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BK/BC /BL/BC /BL/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CS/CX/B9/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /CP/CQ /D3/DA/CT /BC/BA/BH /BZ/CT/CE/BA/BG/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /BU /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/BA/BH/BT/BU/BX /BL/BI /C4 /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/D9/D7/CX/D2/CV /C8/BW/BZ /BL/BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BE× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BJ/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/BK/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BH× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BL/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BE× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BD /BB/A0 /A0/parenleftbig/C3 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BD /BB/A0/A0/parenleftbig/C3 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BD /BB/A0 /A0/parenleftbig/C3 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BD /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BG /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BG /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BD /BA /BF. /BK /B7/BC. /BL − /BC. /BK± /BC. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BF /B7/BD. /BD − /BD. /BC± /BC. /BF /BD/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BG /BB/A0 /A0/parenleftbig/C3 /B7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BG /BB/A0/A0/parenleftbig/C3 /B7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BG /BB/A0 /A0/parenleftbig/C3 /B7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BG /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BH < /BD. /BG× /BD/BC− /BH< /BD. /BG× /BD/BC− /BH < /BD. /BG× /BD/BC− /BH/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BE× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BG× /BD/BC− /BG/BL/BC /BD/BU/CA/C7 /CF/BW/BX/CA /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BH /BB/A0 /A0/parenleftbig ρ /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BH /BB/A0/A0/parenleftbig ρ /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BH /BB/A0 /A0/parenleftbig ρ /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BH /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BG < /BD. /BH× /BD/BC− /BG< /BD. /BH× /BD/BC− /BG < /BD. /BH× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BH /B7/BC. /BJ/BI − /BC. /BI/BH± /BC. /BF/BK /BC. /BJ/BH /B7/BC. /BJ/BI − /BC. /BI/BH± /BC. /BF/BK/BC. /BJ/BH /B7/BC. /BJ/BI − /BC. /BI/BH± /BC. /BF/BK /BC. /BJ/BH /B7/BC. /BJ/BI − /BC. /BI/BH± /BC. /BF/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC /B7/BD. /BF/BG − /BC. /BK/BJ± /BC. /BE/BK /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BI /BL/BC /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK. /BL /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BL. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BL/BC /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /D6/CT/D4 /D3 /D6/D8/D7< /BI. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ /B7/BC. /BL/BG − /BC. /BI/BL± /BC. /BD/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BH /B7/BC. /BI/BL − /BC. /BH/BF /B7/BC. /BD/BH − /BC. /BD/BI /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BC/BJ /B7/BE. /BH/BK − /BD. /BJ/BK± /BC. /BG/BE /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BL /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BD/BJ. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE/BC/BC /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CC/CW/CT /BL/BC/B1 /BV/BA/C4/BA /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /BE . /BE×/BD/BC− /BI/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BD× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BI /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BF /B7/BH. /BC − /BG. /BE± /BE. /BD /BJ. /BF /B7/BH. /BC − /BG. /BE± /BE. /BD/BJ. /BF /B7/BH. /BC − /BG. /BE± /BE. /BD /BJ. /BF /B7/BH. /BC − /BG. /BE± /BE. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BE /BL/BC /BD/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig K∗ /B4/BK/BL/BE/B5 /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0 /A0/parenleftbig K∗ /B4/BK/BL/BE/B5 /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0/A0/parenleftbig K∗ /B4/BK/BL/BE/B5 /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0 /A0/parenleftbig K∗ /B4/BK/BL/BE/B5 /B7ν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BG < /BD. /BG× /BD/BC− /BG< /BD. /BG× /BD/BC− /BG < /BD. /BG× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BC /BB/A0 /A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BC /BB/A0/A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BC /BB/A0 /A0/parenleftbig π /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG/BL/BC /BD/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0 /A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0/A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0 /A0/parenleftbig π /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG< /BC. /BC/BC/BI/BG/BL/BC /BD/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0/A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0 /A0/parenleftbig π /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ× /BD/BC− /BJ < /BD. /BJ× 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BD< /BC. /BL/BD< /BC. /BL/BD< /BC. /BL/BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BI. /BG× /BD/BC /BG/BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0 /A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0/A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0 /A0/parenleftbig/C3 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BG× /BD/BC /BG/BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0/A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0 /A0/parenleftbig/C3 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BD< /BC. /BL/BD< /BC. /BL/BD< /BC. /BL/BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0 /A0/parenleftbig/C3 /B7µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0/A0/parenleftbig/C3 /B7µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0 /A0/parenleftbig/C3 /B7µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ/BJ< /BJ/BJ< /BJ/BJ< /BJ/BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CW/CP/CS/D6/D3/D2/CX/CR /BU /CS/CT/CR/CP /DD /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BF< /BD/BF< /BD/BF< /BD/BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BL< /BL. /BL< /BL. /BL< /BL. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BL /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0/A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0 /A0/parenleftbig π−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI× /BD/BC− /BI< /BD. /BI× /BD/BC− /BI< /BD. /BI× /BD/BC− /BI< /BD. /BI× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BF/BL /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0/A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0 /A0/parenleftbig π−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BI < /BD. /BG× /BD/BC− /BI< /BD. /BG× /BD/BC− /BI < /BD. /BG× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BL/BD /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0/A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0 /A0/parenleftbig π−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI< /BD. /BF× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BI/BG /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig ρ−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0 /A0/parenleftbig ρ−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0/A0/parenleftbig ρ−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0 /A0/parenleftbig ρ−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0 /A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0/A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0 /A0/parenleftbig ρ−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0 /A0/parenleftbig ρ−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0/A0/parenleftbig ρ−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0 /A0/parenleftbig ρ−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BF< /BF. /BF< /BF. /BF< /BF. /BF/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BI /BB/A0 /A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BI /BB/A0/A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BI /BB/A0 /A0/parenleftbig/C3−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BI < /BD. /BC× /BD/BC− /BI< /BD. /BC× /BD/BC− /BI < /BD. /BC× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BF/BL /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BJ /BB/A0 /A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BJ /BB/A0/A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BJ /BB/A0 /A0/parenleftbig/C3−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BJ /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK× /BD/BC− /BI < /BD. /BK× /BD/BC− /BI< /BD. /BK× /BD/BC− /BI < /BD. /BK× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BL/BD /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BK /BB/A0/A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BK /BB/A0 /A0/parenleftbig/C3−/CT /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BK /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BC× /BD/BC− /BI < /BE. /BC× /BD/BC− /BI< /BE. /BC× /BD/BC− /BI < /BE. /BC× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BI/BG /BL/BC /BE/CF/BX/C1/CA /BL/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL /BZ/CT/CE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CF/BX/C1/CA /BL/BC /BU /CP/D7/D7/D9/D1/CT/D7 /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /C4/CD/C6/BW/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5−/CT /B7/CT /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BL /BB/A0/CC /CT/D7/D8 /D3/CU /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. 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/BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BC/BH± /BC. /BC/BG/BE /B7/BC. /BC/BE/BF − /BC. /BC/BE/BJ /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BL/BG/BK± /BC. /BD/BC/BI± /BC. /BC/BE/BD /CI/C0/BT/C6/BZ /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BJ /B7/BC. /BC/BF − /BC. /BC/BJ± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ/A0L /BB/A0 /CX/D2 /BU /B7→ωρ /B7/A0L /BB/A0 /CX/D2 /BU /B7→ωρ /B7/A0L /BB/A0 /CX/D2 /BU /B7→ωρ /B7/A0L /BB/A0 /CX/D2 /BU /B7→ωρ 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− /BC. /BC/BE/BI± /BC. /BC/BE/BE± /BC. /BC/BD/BJ /BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BK± /BC. /BC/BG/BF± /BC. /BC/BC/BG /BF/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF± /BC. /BC/BD/BH± /BC. /BC/BC/BI /BT /CD/BU/BX/CA/CC /BC/BG /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BC. /BC/BC/BF± /BC. /BC/BF/BC± /BC. /BC/BC/BG /BT /CD/BU/BX/CA/CC /BC/BE /BY /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C8/BD/CD/D7/CT/D7 /BU /B7→ /C2/ψ /C3 /B7/B8 /DB/CW/CT/D6/CT /C2/ψ→ /D4 /D4 /BA /BE/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BF/BT/B7 /BC . /BF/B1 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CX/D7 /CP/D4/D4/D0/CX/CT/CS /CS/D9/CT /D8/D3 /CP /D7/D0/CX/CV/CW/D8/D0/DD /CW/CX/CV/CW/CT/D6 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/DD /CU/D3 /D6 /D8/CW/CT/D4 /D3/D7/CX/D8/CX/DA/CT /CZ /CP/D3/D2/D7/BA/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BE/BF± /BC. /BC/BK/BH± /BC. /BC/BC/BG /BT /CD/BU/BX/CA/CC /BC/BG /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BE/BF± /BC. /BD/BI/BG± /BC. /BC/BD/BH /BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD± /BC. /BE/BE± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BE /BY /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C8/BTCP /B4 /BU /B7→ /C2/ψρ /B7/B5 /BTCP /B4 /BU /B7→ /C2/ψρ /B7/B5/BTCP /B4 /BU /B7→ /C2/ψρ /B7/B5 /BTCP /B4 /BU /B7→ /C2/ψρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD± /BC. /BD/BE± /BC. /BC/BK − /BC. /BD/BD± /BC. /BD/BE± /BC. /BC/BK − /BC. /BD/BD± /BC. /BD/BE± /BC. /BC/BK − /BC. /BD/BD± /BC. /BD/BE± /BC. /BC/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BK± /BC. /BC/BE/BL± /BC. /BC/BD/BI − /BC. /BC/BG/BK± /BC. /BC/BE/BL± /BC. /BC/BD/BI − /BC. /BC/BG/BK± /BC. /BC/BE/BL± /BC. /BC/BD/BI − /BC. /BC/BG/BK± /BC. /BC/BE/BL± /BC. /BC/BD/BI /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /B7→η/CR /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/CR /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→η/CR /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/CR /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BK± /BC. /BC/BE − /BC. /BD/BI± /BC. /BC/BK± /BC. /BC/BE − /BC. /BD/BI± /BC. /BC/BK± /BC. /BC/BE − /BC. /BD/BI± /BC. /BC/BK± /BC. /BC/BE /BD/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BU /B7→η/CR /C3 /B7/B8 /DB/CW/CT/D6/CT η/CR→ /D4 /D4 /BA /BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BH± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BH± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BH± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BH± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BE± /BC. /BC/BH/BL± /BC. /BC/BE/BC /BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BG/BE± /BC. /BC/BE/BC± /BC. /BC/BD/BJ /BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE± /BC. /BC/BL/BD± /BC. /BC/BD /BD/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/B7 /BC . /BF/B1 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CX/D7 /CP/D4/D4/D0/CX/CT/CS /CS/D9/CT /D8/D3 /CP /D7/D0/CX/CV/CW/D8/D0/DD /CW/CX/CV/CW/CT/D6 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/DD /CU/D3 /D6 /D8/CW/CT/D4 /D3/D7/CX/D8/CX/DA/CT /CZ /CP/D3/D2/D7/BA/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BJ± /BC. /BE/BC/BJ± /BC. /BC/BH/BD /BC. /BC/BJ/BJ± /BC. /BE/BC/BJ± /BC. /BC/BH/BD/BC. /BC/BJ/BJ± /BC. /BE/BC/BJ± /BC. /BC/BH/BD /BC. /BC/BJ/BJ± /BC. /BE/BC/BJ± /BC. /BC/BH/BD /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5π /B7/B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /B4/BD /C8 /B5π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BD/BK± /BC. /BC/BE /BC. /BC/BJ± /BC. /BD/BK± /BC. /BC/BE/BC. /BC/BJ± /BC. /BD/BK± /BC. /BC/BE /BC. /BC/BJ± /BC. /BD/BK± /BC. /BC/BE/C3/CD/C5/BT/CA /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BC /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BC /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BC /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BC /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI/BH± /BC. /BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BE/BG− /BC. /BC/BI/BH± /BC. /BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BE/BG− /BC. /BC/BI/BH± /BC. /BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BE/BG− /BC. /BC/BI/BH± /BC. /BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BE/BG /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BL± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BL± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BF± /BC. /BC/BE /C3/CD/C5/BT/CA /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BC/BF± /BC. /BC/BJ/BI± /BC. /BC/BD/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ/BD± /BC. /BF/BJ/BK± /BC. /BE/BI/BK /BC. /BG/BJ/BD± /BC. /BF/BJ/BK± /BC. /BE/BI/BK/BC. /BG/BJ/BD± /BC. /BF/BJ/BK± /BC. /BE/BI/BK /BC. /BG/BJ/BD± /BC. /BF/BJ/BK± /BC. /BE/BI/BK /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BK± /BC. /BC/BC/BK − /BC. /BC/BC/BK± /BC. /BC/BC/BK − /BC. /BC/BC/BK± /BC. /BC/BC/BK − /BC. /BC/BC/BK± /BC. /BC/BC/BK/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BJ/BF /BK/BJ/BF/BK/BJ/BF /BK/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BH± /BC. /BC/BE/BG /BC. /BC/BF/BH± /BC. /BC/BE/BG/BC. /BC/BF/BH± /BC. /BC/BE/BG /BC. /BC/BF/BH± /BC. /BC/BE/BG/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ± /BC. /BC/BE/BI /BC. /BC/BD/BJ± /BC. /BC/BE/BI/BC. /BC/BD/BJ± /BC. /BC/BE/BI /BC. /BC/BD/BJ± /BC. /BC/BE/BI/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /BC/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BI± /BC. /BC/BF/BI /BC. /BC/BI/BI± /BC. /BC/BF/BI/BC. /BC/BI/BI± /BC. /BC/BF/BI /BC. /BC/BI/BI± /BC. /BC/BF/BI/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF± /BC. /BC/BK/BC± /BC. /BC/BF/BJ /BD/BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF/BC. /BC/BG± /BC. /BC/BI± /BC. /BC/BF /BE/CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BI/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BH< /BT/BV/C8< /BC. /BD/BI/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BC/BJ< /BT/BV/C8< /BC. /BD/BH/BA/D6B /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /D6B /B4 /BU /B7→ /BW /BC/C3 /B7/B5/D6B /B4 /BU /B7→ /BW /BC/C3 /B7/B5 /D6B /B4 /BU /B7→ /BW /BC/C3 /B7/B5/D6 /B4∗ /B5 B /CP/D2/CSδ /B4∗ /B5 B /CP /D6/CT /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D6/CT/D0/CP/D8/CX/DA/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT/D7 /D3/CU /BT/BV/C8 /B4 /BU /B7→ /BW /B4∗ /B5/BC/C3 /B7/B5/CP /D2 /CS /BT/BV/C8 /B4 /BU /B7→ /BW /B4∗ /B5/BC/C3 /B7/B5/B8/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BL /B7/BC. /BC/BH/BG − /BC. /BC/BH/BC± /BC. /BC/BH/BC /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BE± /BC. /BC/BK± /BC. /BC/BH /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /BE/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0 /BW /CS/CT/CR/CP /DD/D7 /D8/D3 /C3 /BC/CBπ /B7π−/CX/D2 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /BU±→/BW /B4∗ /B5/C3±/B8 /BW∗→ /BWπ /BC/B8 /BWγ /BA δB /B4 /BU /B7→ /BW /BC/C3 /B7/B5 δB /B4 /BU /B7→ /BW /BC/C3 /B7/B5 δB /B4 /BU /B7→ /BW /BC/C3 /B7/B5 δB /B4 /BU /B7→ /BW /BC/C3 /B7/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BH± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BH± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BH± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BH± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG/BH. /BJ /B7/BD /BL. /BC − /BD/BL. /BJ± /BE/BF. /BD /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC/BG± /BG/BH /B7/BE /BF − /BF/BE /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /BE/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0 /BW /CS/CT/CR/CP /DD/D7 /D8/D3 /C3 /BC/CBπ /B7π−/CX/D2 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /BU±→/BW /B4∗ /B5/C3±/B8 /BW∗→ /BWπ /BC/B8 /BWγ /BA/D6B /B4 /BU /B7→ /BW/C3∗ /B7/B5 /D6B /B4 /BU /B7→ /BW/C3∗ /B7/B5/D6B /B4 /BU /B7→ /BW/C3∗ /B7/B5 /D6B /B4 /BU /B7→ /BW/C3∗ /B7/B5/D6B /CP/D2/CSδB /CP /D6/CT /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D6/CT/D0/CP/D8/CX/DA/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/D3/CU /BT/BV/C8 /B4 /BU /B7→ /BW/C3∗ /B7/B5/CP /D2 /CS /BT/BV/C8 /B4 /BU /B7→ /BW/C3∗ /B7/B5/B8/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI/BG /B7/BC. /BE/BD/BI − /BC. /BD/BH/BH± /BC. /BC/BL/BF /BC. /BH/BI/BG /B7/BC. /BE/BD/BI − /BC. /BD/BH/BH± /BC. /BC/BL/BF/BC. /BH/BI/BG /B7/BC. /BE/BD/BI − /BC. /BD/BH/BH± /BC. /BC/BL/BF /BC. /BH/BI/BG /B7/BC. /BE/BD/BI − /BC. /BD/BH/BH± /BC. /BC/BL/BF /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA δB /B4 /BU /B7→ /BW/C3∗ /B7/B5 δB /B4 /BU /B7→ /BW/C3∗ /B7/B5 δB /B4 /BU /B7→ /BW/C3∗ /B7/B5 δB /B4 /BU /B7→ /BW/C3∗ /B7/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BE. /BI /B7/BE /BC. /BE − /BE/BF. /BE± /BG/BL. /BG /BE/BG/BE. /BI /B7/BE /BC. /BE − /BE/BF. /BE± /BG/BL. /BG/BE/BG/BE. /BI /B7/BE /BC. /BE − /BE/BF. /BE± /BG/BL. /BG /BE/BG/BE. /BI /B7/BE /BC. /BE − /BE/BF. /BE± /BG/BL. /BG /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BW /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BK/BK /B7/BC. /BJ/BJ − /BC. /BI/BE± /BC. /BC/BI /B7/BC. /BK/BK /B7/BC. /BJ/BJ − /BC. /BI/BE± /BC. /BC/BI/B7/BC. /BK/BK /B7/BC. /BJ/BJ − /BC. /BI/BE± /BC. /BC/BI /B7/BC. /BK/BK /B7/BC. /BJ/BJ − /BC. /BI/BE± /BC. /BC/BI/CB/BT/C1/BZ/C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL /BW /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE± /BC. /BI/BD± /BC. /BD/BJ − /BC. /BE/BE± /BC. /BI/BD± /BC. /BD/BJ − /BC. /BE/BE± /BC. /BI/BD± /BC. /BD/BJ − /BC. /BE/BE± /BC. /BI/BD± /BC. /BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJ /C3−π /B7/CL/BWπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BC /B7/BC. /BE/BL − /BC. /BE/BH± /BC. /BC/BI /B7/BC. /BF/BC /B7/BC. /BE/BL − /BC. /BE/BH± /BC. /BC/BI/B7/BC. /BF/BC /B7/BC. /BE/BL − /BC. /BE/BH± /BC. /BC/BI /B7/BC. /BF/BC /B7/BC. /BE/BL − /BC. /BE/BH± /BC. /BC/BI/CB/BT/C1/BZ/C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CJπ /B7π−π /BC/CL/BW /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE± /BC. /BD/BH± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BH± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BH± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BH± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE± /BC. /BD/BI± /BC. /BC/BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C2/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BW /BC→π /B7π−π /BC/BA /BT/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /D3/D2/CT/B9/D7/CX/CV/D1/CP /D6/CT/CV/CX/D3/D2/D7/BM/BC/BA/BC/BI< /D6B< /BC/BA/BJ/BK/B8− /BF/BC◦<γ< /BJ/BI◦/B8/CP /D2 /CS− /BE/BJ◦<δ< /BJ/BK◦/BA /BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4/B7 /BD /B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BC. /BC/BI± /BC. /BD/BG± /BC. /BC/BH /BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BF/BH± /BC. /BD/BF± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ± /BC. /BD/BJ± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BG /C6 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C2/BC. /BE/BL± /BC. /BE/BI± /BC. /BC/BH /BD/BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF/BC. /BC/BI± /BC. /BD/BL± /BC. /BC/BG /BE/CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BI/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BG< /BT/BV/C8< /BC. /BJ/BF/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BI< /BT/BV/C8< /BC. /BF/BK/BA/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW/BV/C8 /B4− /BD/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BE± /BC. /BD/BG± /BC. /BC/BH /BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BE± /BC. /BE/BG± /BC. /BC/BG /BD/BT/BU/BX /BC/BF /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CB /CF /BT/C1/C6 /BC/BF − /BC. /BD/BL± /BC. /BD/BJ± /BC. /BC/BH /BE/CB/CF /BT/C1/C6 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BI/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BI/BE< /BT/BV/C8< /BC. /BD/BK/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BG/BJ< /BT/BV/C8< /BC. /BD/BD/BA/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BG± /BC. /BC/BD/BH − /BC. /BC/BD/BG± /BC. /BC/BD/BH − /BC. /BC/BD/BG± /BC. /BC/BD/BH − /BC. /BC/BD/BG± /BC. /BC/BD/BH/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4/B7/BD/B5 /B5 /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BD± /BC. /BC/BG/BH − /BC. /BC/BE/BD± /BC. /BC/BG/BH − /BC. /BC/BE/BD± /BC. /BC/BG/BH − /BC. /BC/BE/BD± /BC. /BC/BG/BH/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /B4D∗ CP /B4− /BD/B5 /B5 /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL/BC± /BC. /BC/BH/BD − /BC. /BC/BL/BC± /BC. /BC/BH/BD − /BC. /BC/BL/BC± /BC. /BC/BH/BD − /BC. /BC/BL/BC± /BC. /BC/BH/BD/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK/BL± /BC. /BC/BK/BI − /BC. /BC/BK/BL± /BC. /BC/BK/BI − /BC. /BC/BK/BL± /BC. /BC/BK/BI − /BC. /BC/BK/BL± /BC. /BC/BK/BI/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/D6∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 /D6∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/D6∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 /D6∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/D6 /B4∗ /B5 B /CP/D2/CSδ /B4∗ /B5 B /CP /D6/CT /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D6/CT/D0/CP/D8/CX/DA/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT/D7 /D3/CU /BT/BV/C8 /B4 /BU /B7→ /BW /B4∗ /B5/BC/C3 /B7/B5 /CP/D2/CS /BT/BV/C8 /B4 /BU /B7→ /BW /B4∗ /B5/BC/C3 /B7/B5/B8/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ/BH /B7/BC. /BD/BC/BK − /BC. /BC/BL/BL± /BC. /BC/BH/BC /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BJ± /BC. /BD/BC± /BC. /BC/BG /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /BE/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0 /BW /CS/CT/CR/CP /DD/D7 /D8/D3 /C3 /BC/CBπ /B7π−/CX/D2 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /BU±→/BW /B4∗ /B5/C3±/B8 /BW∗→ /BWπ /BC/B8 /BWγ /BA δ∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 δ∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 δ∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5 δ∗ B /B4 /BU /B7→ /BW∗ /BC/C3 /B7/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL/BL± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL/BL± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BL/BL± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL/BL± /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BE. /BC /B7/BF /BF. /BK − /BF/BH. /BD± /BE/BF. /BJ /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BL/BI± /BG/BD /B7/BE /BC − /BD/BL /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /BE/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0 /BW /CS/CT/CR/CP /DD/D7 /D8/D3 /C3 /BC/CBπ /B7π−/CX/D2 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /BU±→/BW /B4∗ /B5/C3±/B8 /BW∗→ /BWπ /BC/B8 /BWγ /BA/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /BC CP /B4/B7/BD/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BC± /BC. /BE/BE± /BC. /BC/BG /BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BD/BC± /BC. /BE/BF /B7/BC. /BC/BF − /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ CP /B4− /BD/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BF/BC± /BC. /BC/BK /BC. /BD/BF± /BC. /BF/BC± /BC. /BC/BK/BC. /BD/BF± /BC. /BF/BC± /BC. /BC/BK /BC. /BD/BF± /BC. /BF/BC± /BC. /BC/BK/BT/BU/BX /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4/B7/BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BD/BL± /BC. /BC/BK − /BC. /BC/BK± /BC. /BD/BL± /BC. /BC/BK − /BC. /BC/BK± /BC. /BD/BL± /BC. /BC/BK − /BC. /BC/BK± /BC. /BD/BL± /BC. /BC/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /BWCP /B4− /BD/B5 /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BI± /BC. /BG/BC± /BC. /BD/BE − /BC. /BE/BI± /BC. /BG/BC± /BC. /BD/BE − /BC. /BE/BI± /BC. /BG/BC± /BC. /BD/BE − /BC. /BE/BI± /BC. /BG/BC± /BC. /BD/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BJ/BG /BK/BJ/BG/BK/BJ/BG /BK/BJ/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW∗ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW∗ /BC/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW∗ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW∗ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH± /BC. /BD/BD± /BC. /BC/BE − /BC. /BD/BH± /BC. /BD/BD± /BC. /BC/BE − /BC. /BD/BH± /BC. /BD/BD± /BC. /BC/BE − /BC. /BD/BH± /BC. /BD/BD± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW /BC/B5/BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW∗ /B7 /BW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE − /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE − /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE − /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW∗ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW∗ /BC/B5/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW∗ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW∗ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BD/BK± /BC. /BC/BG /BC. /BD/BF± /BC. /BD/BK± /BC. /BC/BG/BC. /BD/BF± /BC. /BD/BK± /BC. /BC/BG /BC. /BD/BF± /BC. /BD/BK± /BC. /BC/BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW /BC/B5/BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /BW /B7 /BW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BD/BG± /BC. /BC/BE − /BC. /BD/BF± /BC. /BD/BG± /BC. /BC/BE − /BC. /BD/BF± /BC. /BD/BG± /BC. /BC/BE − /BC. /BD/BF± /BC. /BD/BG± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BC/CBπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BL± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BL± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BC/BF± /BC. /BC/BF± /BC. /BC/BD /C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BE/BL± /BC. /BC/BF/BL± /BC. /BC/BD/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BK± /BC. /BE/BG /BE/BV/C0/BX/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BL± /BC. /BC/BH± /BC. /BC/BD /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV/BC. /BC/BH± /BC. /BC/BH± /BC. /BC/BD /BG/BV/C0/BT /C7 /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C4 /C1 /C6 /BC /BJ − /BC. /BC/BH± /BC. /BC/BK± /BC. /BC/BD /BH/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX/BC. /BC/BJ /B7/BC. /BC/BL − /BC. /BC/BK /B7/BC. /BC/BD − /BC. /BC/BF /BI/CD/C6/C6/C7 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BH /BT/BC. /BG/BI± /BC. /BD/BH± /BC. /BC/BE /BJ/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CD/C6/C6/C7 /BC/BF/BC. /BC/BL/BK /B7/BC. /BG/BF/BC − /BC. /BF/BG/BF /B7/BC. /BC/BE/BC − /BC. /BC/BI/BF /BK/BT/BU/BX /BC/BD /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE − /BC. /BE/BD± /BC. /BD/BK± /BC. /BC/BF /BL/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BC/BL/BE< /BT/BV/C8< /BC. /BC/BF/BI/BA /BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BE< /BT/BV/C8< /BC. /BH/BI/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BI< /BT/BV/C8<− /BC. /BC/BE/BA/BG/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BC/BG< /BT/BV/C8< /BC/BA/BD/BF/BA/BH/BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 − /BC. /BD/BK< /BTCP< /BC/BA/BC/BK/BI/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BC< /BT/BV/C8< /B7/BC. /BE/BE/BA/BJ/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT /B7 /BC . /BD/BL< /BT/BV/C8< /B7/BC. /BJ/BE/BA/BK/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BH/BF< /BT/BV/C8< /BC. /BK/BE/BA/BL/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BH/BD< /BT/BV/C8< /BC. /BC/BL/BA/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BJ± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BJ± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BJ± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BJ± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BC± /BC. /BC/BF/BL± /BC. /BC/BD/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG± /BC. /BC/BH± /BC. /BC/BE /BD/BV/C0/BT /C7 /BC/BG /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BE/BL± /BC. /BE/BF /BE/BV/C0/BX/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI± /BC. /BC/BI± /BC. /BC/BD /BF/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV/BC. /BC/BI± /BC. /BC/BI± /BC. /BC/BE /BF/BV/C0/BT /C7 /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG /BU − /BC. /BC/BL± /BC. /BC/BL± /BC. /BC/BD /BG/BT /CD/BU/BX/CA/CC /BC/BF /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C4 − /BC. /BC/BE± /BC. /BD/BL± /BC. /BC/BE /BH/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG /BU − /BC. /BC/BH/BL /B7/BC. /BE/BE/BE − /BC. /BD/BL/BI /B7/BC. /BC/BH/BH − /BC. /BC/BD/BJ /BI/BT/BU/BX /BC/BD /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BC. /BC/BC± /BC. /BD/BK± /BC. /BC/BG /BJ/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /C4/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BC/BH< /BTCP< /BC/BA/BD/BF/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BI/BJ< /BT/BV/C8< /BC. /BC/BL/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BC/BI< /BT/BV/C8< /BC/BA/BD/BK/BA/BG/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BG< /BT/BV/C8< /BC. /BC/BI/BA/BH/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BH< /BT/BV/C8< /B7/BC. /BF/BC/BA/BI/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BG/BC< /BT/BV/C8< /BC. /BF/BI/BA/BJ/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BC< /BT/BV/C8< /B7/BC. /BF/BC/BA/BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/prime/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BI± /BC. /BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BC± /BC. /BC/BE/BE± /BC. /BC/BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BE/BK± /BC. /BC/BE/BK± /BC. /BC/BE/BD /CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF± /BC. /BD/BE /BD/BV/C0/BX/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BF± /BC. /BC/BE/BK± /BC. /BC/BC/BH /BE/BT /CD/BU/BX/CA/CC /BC/BH /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BC. /BC/BF/BJ± /BC. /BC/BG/BH± /BC. /BC/BD/BD /BF/BT /CD/BU/BX/CA/CC /BC/BF /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5 − /BC. /BD/BD± /BC. /BD/BD± /BC. /BC/BE /BG/BT /CD/BU/BX/CA/CC /BC/BE /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5 − /BC. /BC/BD/BH± /BC. /BC/BJ/BC± /BC. /BC/BC/BL /BH/BV/C0/BX/C6 /BC/BE /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/CD/BX/B9/C5/BT/C6/C6 /BC/BI/BC. /BC/BI± /BC. /BD/BH± /BC. /BC/BD /BI/BT/BU/BX /BC/BD /C5 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BE /BU/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BJ< /BT/BV/C8< /BC. /BE/BF/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BC/BD/BE< /BT/BV/C8< /BC/BA/BC/BJ/BK/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BC/BG< /BT/BV/C8< /BC. /BD/BD/BA/BG/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BK< /BT/BV/C8< /BC. /BC/BJ/BA/BH/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BF< /BT/BV/C8< /BC. /BD/BC/BA/BI/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BC< /BT/BV/C8< /BC. /BF/BE/BA /BT/BV/C8 /B4 /BU /B7→η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/prime/C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC /B7/BC. /BF/BF − /BC. /BF/BJ± /BC. /BC/BE /BC. /BF/BC /B7/BC. /BF/BF − /BC. /BF/BJ± /BC. /BC/BE/BC. /BF/BC /B7/BC. /BF/BF − /BC. /BF/BJ± /BC. /BC/BE /BC. /BF/BC /B7/BC. /BF/BF − /BC. /BF/BJ± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BE± /BC. /BD/BD± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BL± /BC. /BD/BI± /BC. /BC/BF /BV/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BC± /BC. /BD/BH± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX − /BC. /BG/BL± /BC. /BF/BD± /BC. /BC/BJ /BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BJ /BU − /BC. /BH/BE± /BC. /BE/BG± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3/BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF± /BC. /BD/BC± /BC. /BC/BD /CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BD± /BC. /BC/BK± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF± /BC. /BD/BG± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0/BT/BV/C8 /B4 /BU /B7→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BD/BF± /BC. /BC/BE /BC. /BC/BH± /BC. /BD/BF± /BC. /BC/BE/BC. /BC/BH± /BC. /BD/BF± /BC. /BC/BE /BC. /BC/BH± /BC. /BD/BF± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BH± /BC. /BF/BC± /BC. /BC/BE − /BC. /BG/BH± /BC. /BF/BC± /BC. /BC/BE − /BC. /BG/BH± /BC. /BF/BC± /BC. /BC/BE − /BC. /BG/BH± /BC. /BF/BC± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ω /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BJ± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BH /B7/BC. /BC/BK − /BC. /BC/BJ± /BC. /BC/BD /C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BH± /BC. /BC/BL± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX − /BC. /BC/BL± /BC. /BD/BJ± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX/BC. /BC/BI /B7/BC. /BE/BD − /BC. /BD/BK± /BC. /BC/BD /BD/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C2 /BX /C6/BC /BI − /BC. /BE/BD± /BC. /BE/BK± /BC. /BC/BF /BE/C4/CD /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG /BT/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /BC/BA/BD/BH < /BTCP< /BC/BA/BL/BC/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BJ/BC< /BT/BV/C8< /B7/BC. /BF/BK/BA/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BE/BL± /BC. /BC/BH /BC. /BC/BG± /BC. /BE/BL± /BC. /BC/BH/BC. /BC/BG± /BC. /BE/BL± /BC. /BC/BH /BC. /BC/BG± /BC. /BE/BL± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BH /CG /BU/BT/BU/CA /CT /B7/CT−−> /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA − /BC. /BD/BG/BL± /BC. /BC/BI/BG± /BC. /BC/BE/BE /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BI/BK± /BC. /BC/BJ/BK /B7/BC. /BC/BJ/BC − /BC. /BC/BI/BJ /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7π−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BF± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BC/BG/BL± /BC. /BC/BE/BI± /BC. /BC/BE/BC /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BF± /BC. /BC/BF/BJ± /BC. /BC/BD/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD± /BC. /BC/BJ± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6/BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BC /B4/BL/BK/BC/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG /B7/BC. /BC/BK − /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA − /BC. /BF/BD± /BC. /BE/BH± /BC. /BC/BK /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BJ/BJ± /BC. /BC/BI/BH /B7/BC. /BC/BG/BI − /BC. /BC/BE/BI /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BK± /BC. /BC/BL/BH /B7/BC. /BC/BL/BJ − /BC. /BC/BH/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /CX/D2 /D8/CW/CT /BU /B7→ /C3 /B7/C3−/C3 /B7/CS/CT/CR/CP /DD /BA /BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BL± /BC. /BE/BE± /BC. /BC/BF/BI − /BC. /BH/BL± /BC. /BE/BE± /BC. /BC/BF/BI − /BC. /BH/BL± /BC. /BE/BE± /BC. /BC/BF/BI − /BC. /BH/BL± /BC. /BE/BE± /BC. /BC/BF/BI/BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CG/BC /B4/BD/BH/BH/BC/B5 /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BG± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BG± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BG± /BC. /BC/BJ± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /CX/D2 /D8/CW/CT /BU /B7→ /C3 /B7/C3−/C3 /B7/CS/CT/CR/CP /DD /BA /BK/BJ/BH /BK/BJ/BH/BK/BJ/BH /BK/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BC/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD /B7/BC. /BD/BD − /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BD/BD /B7/BC. /BD/BD − /BC. /BC/BG /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BF/BE± /BC. /BD/BF /B7/BC. /BD/BC − /BC. /BC/BK /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /BC. /BC/BJ/BI± /BC. /BC/BF/BK /B7/BC. /BC/BE/BK − /BC. /BC/BE/BE /BZ/BT/CA/C5/BT/CB/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BI/BG± /BC. /BC/BF/BE /B7/BC. /BC/BE/BF − /BC. /BC/BE/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BCρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BCρ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BCρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BCρ /B7/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE± /BC. /BD/BJ± /BC. /BC/BE − /BC. /BD/BE± /BC. /BD/BJ± /BC. /BC/BE − /BC. /BD/BE± /BC. /BD/BJ± /BC. /BC/BE − /BC. /BD/BE± /BC. /BD/BJ± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5/BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /A3π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD± /BC. /BD/BJ± /BC. /BC/BG /B7/BC. /BC/BD± /BC. /BD/BJ± /BC. /BC/BG/B7/BC. /BC/BD± /BC. /BD/BJ± /BC. /BC/BG /B7/BC. /BC/BD± /BC. /BD/BJ± /BC. /BC/BG/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BC/C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC /B7/BC. /BF/BE − /BC. /BE/BL± /BC. /BC/BG /BC. /BE/BC /B7/BC. /BF/BE − /BC. /BE/BL± /BC. /BC/BG/BC. /BE/BC /B7/BC. /BF/BE − /BC. /BE/BL± /BC. /BC/BG /BC. /BE/BC /B7/BC. /BF/BE − /BC. /BE/BL± /BC. /BC/BG/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7/CU/BC /B4/BL/BK/BC/B5 /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BG± /BC. /BE/BD± /BC. /BC/BF − /BC. /BF/BG± /BC. /BE/BD± /BC. /BC/BF − /BC. /BF/BG± /BC. /BE/BD± /BC. /BC/BF − /BC. /BF/BG± /BC. /BE/BD± /BC. /BC/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /CP /B7/BD /C3 /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /CP /B7/BD /C3 /BC/B5/BT/BV/C8 /B4 /BU /B7→ /CP /B7/BD /C3 /BC/B5 /BT/BV/C8 /B4 /BU /B7→ /CP /B7/BD /C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BE± /BC. /BD/BD± /BC. /BC/BE /B7/BC. /BD/BE± /BC. /BD/BD± /BC. /BC/BE/B7/BC. /BD/BE± /BC. /BD/BD± /BC. /BC/BE /B7/BC. /BD/BE± /BC. /BD/BD± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BK /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /BCρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BD/BI± /BC. /BC/BE − /BC. /BC/BD± /BC. /BD/BI± /BC. /BC/BE − /BC. /BC/BD± /BC. /BD/BI± /BC. /BC/BE − /BC. /BC/BD± /BC. /BD/BI± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /BC/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BE± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF /B7/BC. /BE/BF − /BC. /BE/BG± /BC. /BC/BE /C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BD/BC± /BC. /BE/BI± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH± /BC. /BF/BF± /BC. /BC/BF /BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BD< /BT/BV/C8< /BC. /BH/BG/BA /BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BG/BF< /BT/BV/C8< /BC. /BI/BK/BA/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BD /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BD /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BI± /BC. /BE/BC± /BC. /BC/BE − /BC. /BG/BI± /BC. /BE/BC± /BC. /BC/BE − /BC. /BG/BI± /BC. /BE/BC± /BC. /BC/BE − /BC. /BG/BI± /BC. /BE/BC± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3 /BC/CB /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BD/BD± /BC. /BC/BE − /BC. /BC/BG± /BC. /BD/BD± /BC. /BC/BE − /BC. /BC/BG± /BC. /BD/BD± /BC. /BC/BE − /BC. /BC/BG± /BC. /BD/BD± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BF< /BT/BV/C8< /BC/BA/BD/BH/BA/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BD/BC± /BC. /BC/BF /BC. /BC/BC± /BC. /BD/BC± /BC. /BC/BF/BC. /BC/BC± /BC. /BD/BC± /BC. /BC/BF /BC. /BC/BC± /BC. /BD/BC± /BC. /BC/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/C3−/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BJ± /BC. /BC/BE/BI± /BC. /BC/BD/BH − /BC. /BC/BD/BJ± /BC. /BC/BE/BI± /BC. /BC/BD/BH − /BC. /BC/BD/BJ± /BC. /BC/BE/BI± /BC. /BC/BD/BH − /BC. /BC/BD/BJ± /BC. /BC/BE/BI± /BC. /BC/BD/BH/BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE± /BC. /BC/BJ± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C7/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/C3 /B7/C3−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/C3 /B7/C3−/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/C3 /B7/C3−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/C3 /B7/C3−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BK± /BC. /BC/BF /BC. /BD/BD± /BC. /BC/BK± /BC. /BC/BF/BC. /BD/BD± /BC. /BC/BK± /BC. /BC/BF /BC. /BD/BD± /BC. /BC/BK± /BC. /BC/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7π /B7π−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7π /B7π−/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7π /B7π−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7π /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BG /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BG/BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BG /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→φ /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BK± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BJ± /BC. /BD/BJ /B7/BC. /BC/BF − /BC. /BC/BE /BT /BV/C7/CB/CC /BT /BC/BH /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BC/BD± /BC. /BD/BE± /BC. /BC/BH /BD/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG± /BC. /BC/BL± /BC. /BC/BD /BE/BT /CD/BU/BX/CA/CC /BC/BG /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C7 − /BC. /BC/BH± /BC. /BE/BC± /BC. /BC/BF /BF/BT /CD/BU/BX/CA/CC /BC/BE /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BC< /BT/BV/C8< /BC. /BE/BE/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BC< /BT/BV/C8< /BC. /BD/BK/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BJ< /BT/BV/C8< /BC. /BE/BK/BA/BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→φ /C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BL± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BE± /BC. /BD/BG± /BC. /BC/BF /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BD/BJ± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BT − /BC. /BD/BF± /BC. /BE/BL /B7/BC. /BC/BK − /BC. /BD/BD /BE/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BT − /BC. /BG/BF /B7/BC. /BF/BI − /BC. /BF/BC± /BC. /BC/BI /BF/BT /CD/BU/BX/CA/CC /BC/BE /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CE/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BH< /BT/BV/C8< /BC. /BE/BE/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BI/BG< /BT/BV/C8< /BC. /BF/BI/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BK/BK< /BT/BV/C8< /BC. /BD/BK/BA/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7γ /B5 /BT/BV/C8 /B4 /BU /B7→φ /C3 /B7γ /B5/BT/BV/C8 /B4 /BU /B7→φ /C3 /B7γ /B5 /BT/BV/C8 /B4 /BU /B7→φ /C3 /B7γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BI± /BC. /BD/BG± /BC. /BC/BH − /BC. /BE/BI± /BC. /BD/BG± /BC. /BC/BH − /BC. /BE/BI± /BC. /BD/BG± /BC. /BC/BH − /BC. /BE/BI± /BC. /BD/BG± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5 /BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5/BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5 /BT/BV/C8 /B4 /BU /B7→η /C3 /B7γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BD/BE± /BC. /BC/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BD/BI± /BC. /BC/BL± /BC. /BC/BI /BE/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η /C3< /BF/BA/BE/BH /BZ/CT/CE/BB/CR /BE/BA /BE/D1η /C3< /BE/BA/BG /BZ/CT/CE/BB/CR /BE/BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5/BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→π /B7π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF± /BC. /BC/BK± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BE± /BC. /BD/BC± /BC. /BC/BD /BD/BV/C0/BT /C7 /BC/BG /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD± /BC. /BD/BC± /BC. /BC/BE /BE/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV/BC. /BC/BC± /BC. /BD/BC± /BC. /BC/BE /BF/BV/C0/BT /C7 /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG /BU − /BC. /BC/BF /B7/BC. /BD/BK − /BC. /BD/BJ± /BC. /BC/BE /BG/BT /CD/BU/BX/CA/CC /BC/BF /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C4/BC. /BF/BC± /BC. /BF/BC /B7/BC. /BC/BI − /BC. /BC/BG /BH/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG /BU/BD/CC/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BD/BK< /BTCP< /BC/BA/BD/BG/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BD/BL< /BT/BV/C8< /BC/BA/BE/BD/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BD/BJ< /BT/BV/C8< /BC/BA/BD/BI/BA/BG/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BE< /BT/BV/C8< /BC. /BE/BJ/BA/BH/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BF< /BT/BV/C8< /B7/BC. /BK/BI/BA/BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5/BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5 /BT/BV/C8 /B4 /BU /B7→π /B7π−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BJ± /BC. /BC/BJ/BJ± /BC. /BC/BE/BH − /BC. /BC/BC/BJ± /BC. /BC/BJ/BJ± /BC. /BC/BE/BH − /BC. /BC/BC/BJ± /BC. /BC/BJ/BJ± /BC. /BC/BE/BH − /BC. /BC/BC/BJ± /BC. /BC/BJ/BJ± /BC. /BC/BE/BH/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BL± /BC. /BF/BF± /BC. /BD/BE /BT /CD/BU/BX/CA/CC /BC/BF /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BZ/BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ρ /BCπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ/BG± /BC. /BD/BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BH/BH− /BC. /BC/BJ/BG± /BC. /BD/BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BH/BH− /BC. /BC/BJ/BG± /BC. /BD/BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BH/BH− /BC. /BC/BJ/BG± /BC. /BD/BE/BC /B7/BC. /BC/BF/BH − /BC. /BC/BH/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BL± /BC. /BD/BD± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CU/BE /B4/BD/BE/BJ/BC/B5 π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BG± /BC. /BE/BG/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BF/BE− /BC. /BC/BC/BG± /BC. /BE/BG/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BF/BE− /BC. /BC/BC/BG± /BC. /BE/BG/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BF/BE− /BC. /BC/BC/BG± /BC. /BE/BG/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BF/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5/BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5 /BT/BV/C8 /B4 /BU /B7→ρ /B7π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BD/BF± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BJ /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BI± /BC. /BD/BJ /B7/BC. /BC/BG − /BC. /BC/BH /CI/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG± /BC. /BD/BI± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CG /BK/BJ/BI /BK/BJ/BI/BK/BJ/BI /BK/BJ/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU± /BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5/BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5 /BT/BV/C8 /B4 /BU /B7→ρ /B7ρ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BE± /BC. /BD/BF± /BC. /BD/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC± /BC. /BE/BE± /BC. /BC/BF /CI/C0/BT/C6/BZ /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BL± /BC. /BE/BF± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BZ/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BDπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BDπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BDπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /CQ /BC/BDπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BH± /BC. /BD/BI± /BC. /BC/BE /B7/BC. /BC/BH± /BC. /BD/BI± /BC. /BC/BE/B7/BC. /BC/BH± /BC. /BD/BI± /BC. /BC/BE /B7/BC. /BC/BH± /BC. /BD/BI± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ωπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BC/BK± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BE± /BC. /BC/BL± /BC. /BC/BD /C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BG± /BC. /BE/BH /BD/BV/C0/BX/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD± /BC. /BD/BC± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BC. /BC/BF± /BC. /BD/BI± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX/BC. /BH/BC /B7/BC. /BE/BF − /BC. /BE/BC± /BC. /BC/BE /BE/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C2/BX/C6 /BC/BI − /BC. /BC/BD /B7/BC. /BE/BL − /BC. /BF/BD± /BC. /BC/BF /BF/BT /CD/BU/BX/CA/CC /BC/BE /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C0/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BJ/BH< /BT/BV/C8< /BC. /BC/BJ/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /B9/BC/BA/BE/BH < /BTCP< /BC/BA/BG/BD/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BH/BC< /BT/BV/C8< /BC. /BG/BI/BA/BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5/BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ωρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BD/BK± /BC. /BC/BE /BC. /BC/BG± /BC. /BD/BK± /BC. /BC/BE/BC. /BC/BG± /BC. /BD/BK± /BC. /BC/BE /BC. /BC/BG± /BC. /BD/BK± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH± /BC. /BE/BI± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BH /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC/BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5/BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ηπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA − /BC. /BC/BK± /BC. /BD/BC± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BE/BF± /BC. /BC/BL± /BC. /BC/BE /BV/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BF± /BC. /BD/BE± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BC. /BC/BJ± /BC. /BD/BH± /BC. /BC/BF /BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BJ /BU − /BC. /BG/BG± /BC. /BD/BK± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3/BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5/BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/primeπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BD/BJ± /BC. /BC/BD /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BE/BC /B7/BC. /BF/BJ − /BC. /BF/BI± /BC. /BC/BG /CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BG± /BC. /BD/BI± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5/BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→ηρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG /B7/BC. /BF/BG − /BC. /BF/BE± /BC. /BC/BD /CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE± /BC. /BD/BK± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→η/primeρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/primeρ /B7/B5/BT/BV/C8 /B4 /BU /B7→η/primeρ /B7/B5 /BT/BV/C8 /B4 /BU /B7→η/primeρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BE/BK± /BC. /BC/BE − /BC. /BC/BG± /BC. /BE/BK± /BC. /BC/BE − /BC. /BC/BG± /BC. /BE/BK± /BC. /BC/BE − /BC. /BC/BG± /BC. /BE/BK± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5/BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BC/BH± /BC. /BC/BE /BD/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BC/BG± /BC. /BC/BJ± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BI± /BC. /BE/BE± /BC. /BC/BD /CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BX /C1/BC /BK/BD/CA/CT/D5/D9/CX/D6/CT/D7 /D1/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/BA /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BJ± /BC. /BD/BC± /BC. /BC/BE /BD/CF/BX/C1 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BD/BI /B7/BC. /BC/BJ − /BC. /BC/BK± /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BH± /BC. /BD/BD± /BC. /BC/BD /CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BX /C1/BC /BK/BD/CA/CT/D5/D9/CX/D6/CT/D7 /D1/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/BA /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5/BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BE± /BC. /BD/BF± /BC. /BC/BH /B7/BC. /BF/BE± /BC. /BD/BF± /BC. /BC/BH/B7/BC. /BF/BE± /BC. /BD/BF± /BC. /BC/BH /B7/BC. /BF/BE± /BC. /BD/BF± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5/BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5 /BT/BV/C8 /B4 /BU /B7→ /D4 /A3γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BJ± /BC. /BD/BI± /BC. /BC/BH /B7/BC. /BD/BJ± /BC. /BD/BI± /BC. /BC/BH/B7/BC. /BD/BJ± /BC. /BD/BI± /BC. /BC/BH /B7/BC. /BD/BJ± /BC. /BD/BI± /BC. /BC/BH/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5/BT/BV/C8 /B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3 /B7/lscript /B7/lscript−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BE/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BE/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BE/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BE/BE± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/lscript /B7/lscript−/B5/BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /BU /B7→ /C3∗ /B7/lscript /B7/lscript−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BE/BF± /BC. /BC/BF /BC. /BC/BF± /BC. /BE/BF± /BC. /BC/BF/BC. /BC/BF± /BC. /BE/BF± /BC. /BC/BF /BC. /BC/BF± /BC. /BE/BF± /BC. /BC/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 γ /B4 /BU /B7→ /BW /B4∗ /B5/C3 /B4∗ /B5/B7/B5 γ /B4 /BU /B7→ /BW /B4∗ /B5/C3 /B4∗ /B5/B7/B5 γ /B4 /BU /B7→ /BW /B4∗ /B5/C3 /B4∗ /B5/B7/B5 γ /B4 /BU /B7→ /BW /B4∗ /B5/C3 /B4∗ /B5/B7/B5/BY /D3 /D6/CP /D2 /CV /D0 /CT γ /B4φ/BF /B5 /D3/CU /D8/CW/CT /BV/C3/C5 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /D8/D6/CX/CP/D2/CV/D0/CT/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2/D8/CW/CT /CA/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BJ± /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BF /B7/BD /BH − /BD/BK± /BD/BC /BD/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ/BC± /BF/BD /B7/BD /BK − /BD/BH /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BJ /B7/BD /BJ − /BD/BL± /BD/BJ /BF/C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C8/C7/C4/CD/BX/C3/CC/C7 /CE/BC /BI/BD/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BW /BC→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7/BN /BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /BW/C3 /B7/B8 /BW∗/C3 /B7/CP/D2/CS /BW/C3∗ /B7/D1/D3 /CS/CT/D7/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8 /DB /D3 /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/DA/CP/D0 /CU/D3 /D6 /CV/CP/D1/D1/CP /CX/D7/BK◦<γ< /BD/BD/BD◦/BA /BE/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0 /BW→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CX/D2/CV /CU/D6/D3/D1 /BU±→/BW/C3±/CP/D2/CS /BU±→ /BW∗ /BC/C3±/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW∗ /BC→ /BWπ /BC/B8 /BWγ /BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8 /DB /D3/D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/DA/CP/D0 /CU/D3 /D6 /CV/CP/D1/D1/CP /CX/D7 /BD/BE◦<γ< /BD/BF/BJ◦/BA/BF/CD/D7/CT/D7 /CP /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BF/B9/CQ /D3 /CS/DD /BW→ /C3 /BC/CBπ /B7π−/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CX/D2/CV /CU/D6/D3/D1 /BU±→/BW/C3±/CP/D2/CS /BU±→ /BW∗/C3±/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW∗→ /BWπ /BC/BN /CW/CT/D6/CT /DB /CT /D9/D7/CT /BW /D8/D3 /CS/CT/D2/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT/D2/CT/D9/D8/D6/CP/D0 /BW /D1/CT/D7/D3/D2 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD /CX/D7 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BW /BC/CP/D2/CS /BW /BC/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8 /DB /D3 /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2/D8/CT/D6/DA/CP/D0 /CU/D3 /D6γ /CX/D7 /BE/BI◦<γ< /BD/BE/BI◦/BA /C8/C7/C4/CD/BX/C3/CC/C7 /CE /BC/BG /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7/D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT /D6/CP/D8/CX/D3/D7 /CP/D2/CS /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT/D7/BA /BU±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/BT /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/BU /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BE/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/BW /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BJ/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/BY /C8/CA/C4 /BD/BC/BC /BC/BH/BD/BK/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C6 /C8/CA/C4 /BD/BC/BC /BC/BE/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C9 /C8/CA/C4 /BD/BC/BC /BD/BH/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BL/BE/BC/BC/BD /C2/BA /BU/D6/D3 /CS/DE/CX/CR/CZ /CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /C8/CA /BW/BJ/BJ /BC/BL/BD/BH/BC/BF/CA /BW/BA /C4/CX/DA/CT/D2/D8/D7/CT/DA /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/CF/BX/C1 /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BC /C2/BA/B9/CC/BA /CF /CT/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5 /BC/BJ /C8/CA/C4 /BL/BL /BC/BG/BD/BK/BC/BE /C6/BA/BX/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BW/BJ/BI/BC/BD/BE/BC/BC/BJ /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT /BV /C8/CA /BW/BJ/BI/BC/BF/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/BX /C8/CA /BW/BJ/BI/BC/BF/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT /BZ /C8/CA/C4 /BL/BL /BC/BH/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C4 /C8/CA /BW/BJ/BI/BC/BH/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C6 /C8/CA /BW/BJ/BI/BC/BH/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/CA /C8/CA /BW/BJ/BI/BC/BJ/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT /CE /C8/CA /BW/BJ/BI/BC/BL/BE/BC/BC/BG /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/CI /C8/CA/C4 /BL/BL /BE/BC/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BU/BT /C8/CA/C4 /BL/BL /BE/BC/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA 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/BE. /BE± /BD. /BG /BH/BD /BT/BU/BX /BL/BI /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BE/BJ/BL. /BE± /BC. /BH/BG± /BE. /BC /BF/BG/BC /BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BK. /BC± /BC. /BG± /BE. /BC /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BL. /BI± /BC. /BJ± /BE. /BC /BG/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BK. /BE± /BD. /BC± /BF. /BC /BG/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BJ/BL. /BH± /BD. /BI± /BF. /BC /BJ /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BE/BK/BC. /BI± /BC. /BK± /BE. /BC /BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 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/D1/BU /BC− /D1/BU /B7 /D1/BU /BC− /D1/BU /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BC. /BF/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BC. /BF/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BF± /BC. /BI/BJ± /BC. /BD/BG /BD/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BG/BD± /BC. /BE/BH± /BC. /BD/BL /BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BG± /BC. /BI± /BC. /BH /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BL± /BD. /BE± /BC. /BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BC± /BD. /BD± /BC. /BF /BE/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/CD/D7/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /C2/ψ→µ /B7µ−/CS/CT/CR/CP /DD/D7/BA /BE/BU/BX/BU/BX/C3 /BK/BJ /CP/CR/D8/D9/CP/D0/D0/DD /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /CW/CP/D0/CU /D3/CU /BX/CR/D1 /CP/D2/CS /D8/CW/CT /BU±/D3 /D6 /BU /BC/D1/CP/D7/D7/B8 /D7/D3 /D8/CW/CT /D1/BU /BC− /D1/BU± /CX/D7 /D1/D3 /D6/CT /CP/CR/CR/D9/D6/CP/D8/CT/BA /BT/D7/D7/D9/D1/CT /D1/A7 /B4/BG /CB /B5 /BP /BD/BC/BH/BK/BC /C5/CT/CE/BA /D1/BU /BC/C0− /D1/BU /BC/C4 /D1/BU /BC/C0− /D1/BU /BC/C4 /D1/BU /BC/C0− /D1/BU /BC/C4 /D1/BU /BC/C0− /D1/BU /BC/C4/CB/CT/CT /D8/CW/CT /BU /BC/B9 /BU /BC/C5/C1/CG/C1/C6/BZ /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /D7/CT/CR/D8/CX/D3/D2 /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT/D7/CT /BU /BC/C4/CX/D7/D8/CX/D2/CV/D7/BA /BU /BC/C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/C5/BX/BT/C6 /C4/C1/BY/BX/CB/CT/CT /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /CS/CP/D8/CP /D3/D2 /BU /B9/CW/CP/CS/D6/D3/D2/D1/CT/CP/D2 /D0/CX/CU/CT /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /D7/D4 /CT/CR/CX/CT/D7 /D3/CU /CQ /D3/D8/D8/D3/D1 /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BF/BC± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BF/BC± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BH/BF/BC± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BF/BC± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BC/BD /B7/BC. /BC/BJ/BK − /BC. /BC/BJ/BG± /BC. /BC/BH/BC /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /CB /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BH/BE/BG± /BC. /BC/BF/BC± /BC. /BC/BD/BI /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BT /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BH/BC/BG± /BC. /BC/BD/BF /B7/BC. /BC/BD/BK − /BC. /BC/BD/BF /BE/BT /CD/BU/BX/CA/CC /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BF/BC± /BC. /BC/BG/BF± /BC. /BC/BE/BF /BF/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BH/BF/BG± /BC. /BC/BC/BK± /BC. /BC/BD/BC /BG/BT/BU/BX /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BG± /BC. /BC/BH± /BC. /BC/BE /BH/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BH/BF/BD± /BC. /BC/BE/BD± /BC. /BC/BF/BD /BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BF/BF± /BC. /BC/BF/BG± /BC. /BC/BF/BK /BJ/BT /CD/BU/BX/CA/CC /BC/BF /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG/BL/BJ± /BC. /BC/BJ/BF± /BC. /BC/BF/BE /BK/BT /BV/C7/CB/CC /BT /BC/BE /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BD. /BH/BE/BL± /BC. /BC/BD/BE± /BC. /BC/BE/BL /BL/BT /CD/BU/BX/CA/CC /BC/BE /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BG/BI± /BC. /BC/BF/BE± /BC. /BC/BE/BE /BD/BC/BT /CD/BU/BX/CA/CC /BC/BD /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BG/BD± /BC. /BC/BE/BK± /BC. /BC/BE/BF /BL/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BU /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BD/BK± /BC. /BC/BH/BF± /BC. /BC/BF/BG /BD/BD/BU/BT/CA/BT /CC/BX /BC/BC /CA /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BE/BF± /BC. /BC/BH/BJ± /BC. /BC/BH/BF /BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BG/BJ/BG± /BC. /BC/BF/BL /B7/BC. /BC/BH/BE − /BC. /BC/BH/BD /BD/BD/BT/BU/BX /BL/BK /C9 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BH/BE± /BC. /BC/BI± /BC. /BC/BG /BD/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CB /C4/BF /CT /B7/CT−→ /CI/BD. /BI/BG± /BC. /BC/BK± /BC. /BC/BK /BD/BE/BT/BU/BX /BL/BJ /C2 /CB/C4/BW /CT /B7/CT−→ /CI/BD. /BH/BF/BE± /BC. /BC/BG/BD± /BC. /BC/BG/BC /BD/BF/BT/BU/CA/BX/CD /BL/BJ /BY /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BE/BH /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BC/BH /BD/BE/BD /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BG/BL /B7/BC. /BD/BJ − /BC. /BD/BH /B7/BC. /BC/BK − /BC. /BC/BI /BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BI/BD /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BK /BD/BD, /BD/BH/BT/BU/CA/BX/CD /BL/BH /C9 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BI/BF± /BC. /BD/BG± /BC. /BD/BF /BD/BI/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BF± /BC. /BD/BE± /BC. /BC/BK /BD/BD, /BD/BJ/BT/C3/BX/CA/CB /BL/BH /CC /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BG/BJ/BF /B7/BC. /BC/BH/BE − /BC. /BC/BH/BC± /BC. /BC/BE/BF /BF/BT/BU/BT/CI/C7 /CE /BC/BH /BU /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BH /CF/BD. /BG/BC /B7/BC. /BD/BD − /BC. /BD/BC± /BC. /BC/BF /BD/BT/BU/BT/CI/C7 /CE /BC/BH /BV /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BJ /CB/BD. /BH/BE/BF /B7/BC. /BC/BE/BG − /BC. /BC/BE/BF± /BC. /BC/BE/BE /BD/BK/BT /CD/BU/BX/CA/CC /BC/BF /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /BZ/BD. /BH/BH/BG± /BC. /BC/BF/BC± /BC. /BC/BD/BL /BD/BC/BT/BU/BX /BC/BE /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BH /BU/BD. /BH/BK± /BC. /BC/BL± /BC. /BC/BE /BK/BT/BU/BX /BL/BK /BU /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C7/CB/CC /BT/BC /BE /BV/BD. /BH/BG± /BC. /BC/BK± /BC. /BC/BI /BD/BD/BT/BU/BX /BL/BI /BV /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BL /BK /C9/BD. /BH/BH± /BC. /BC/BI± /BC. /BC/BF /BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BI/BD± /BC. /BC/BJ± /BC. /BC/BG /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BC/BC /CA/BD. /BI/BE± /BC. /BD/BE /BE/BC/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BJ± /BC. /BD/BK± /BC. /BC/BK /BD/BE/BD /BK/BT/BU/BX /BL/BG /BW /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BL /BK /BU/BD. /BD/BJ /B7/BC. /BE/BL − /BC. /BE/BF± /BC. /BD/BI /BL/BI /BD/BD/BT/BU/CA/BX/CD /BL/BF /BW /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BH /C9/BD. /BH/BH± /BC. /BE/BH± /BC. /BD/BK /BJ/BI /BD/BI/BT/BU/CA/BX/CD /BL/BF /BZ /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BH/BD. /BH/BD /B7/BC. /BE/BG − /BC. /BE/BF /B7/BC. /BD/BE − /BC. /BD/BG /BJ/BK /BD/BD/BT /BV/CC/C7/C6 /BL/BF /BV /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BH /CC/BD. /BH/BE /B7/BC. /BE/BC − /BC. /BD/BK /B7/BC. /BC/BJ − /BC. /BD/BF /BJ/BJ /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BW /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2/BD. /BE/BC /B7/BC. /BH/BE − /BC. /BF/BI /B7/BC. /BD/BI − /BC. /BD/BG /BD/BH /BE/BD/CF /BT /BZ/C6/BX/CA /BL/BC /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BC. /BK/BE /B7/BC. /BH/BJ − /BC. /BF/BJ± /BC. /BE/BJ /BE/BE/BT /CE/BX/CA/C1/C4/C4 /BK/BL /C0/CA/CB /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BD/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /BU /BC→ /C2/ψ /C3/D7 /CS/CT/CR/CP /DD/D7/BA/BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D3/CU /D8/CW/CT /BU /BC/D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /BU /BC/BU /BC/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD/A1 /D1/CS /CX/D2 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗−/lscriptν /CS/CT/CR/CP /DD/D7/BA/BF/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /BU /BC→ /C2/ψ /C3∗ /BC/CS/CT/CR/CP /DD/D7/BA/BG/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /D1/CX/DC/CX/D2/CV /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/BH/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV/D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/CS→ /C2/ψ /C3∗ /BC/CS/CT/CR/CP /DD/D7/BA/BI/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BU /AD/CP/DA/D3 /D6 /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2/D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BJ/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /DB/CX/D8/CW /CS/CT/CR/CP /DD/D7 /BU /BC→ /BW∗−π /B7/CP/D2/CS /BU /BC→ /BW∗−ρ /B7/D9/D7/CX/D2/CV /CP/D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BK/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7/BA/BL/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗ /B7/lscript− ν /CS/CT/CR/CP /DD/D7/BA/BD/BC/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CX/D2 /DB/CW/CX/CR/CW /D3/D2/CT /BU /D1/CT/D7/D3/D2 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /DB/CW/CX/D0/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2/CX/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /BA /BK/BJ/BL /BK/BJ/BL/BK/BJ/BL /BK/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/BD/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BW /BB /BW∗/lscript /CG /CT/DA/CT/D2/D8 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BE/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CR/CW/CP /D6/CV/CT /D3/CU /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC/BA/BD/BF/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CX/D2/CR/D0/D9/D7/CX/DA/CT /BW /BB /BW∗/lscript /CG /BA/BD/BG/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗−π /B7/CG /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BH/BT/BU/CA/BX/CD /BL/BH /C9 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU /BC→ /BW∗∗−/lscript /B7ν/lscript /B5/BP/BF. /BE± /BD. /BJ/B1/BA/BD/BI/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /BU /CR/CW/CP /D6/CV/CT/BA/BD/BJ/BT/C3/BX/CA/CB /BL/BH /CC /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU /BC→ /BW/D7 /B4∗ /B5/BW /BC /B4∗ /B5/B5/BP /BH. /BC± /BC. /BL/B1 /D8/D3 /AC/D2/CS /BU /B7/BB /BU /BC/DD/CX/CT/D0/CS/BA/BD/BK/BT /CD/BU/BX/CA/CC /BC/BF /BV /D9/D7/CT/D7 /CP /D7/CP/D1/D4/D0/CT /D3/CU /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BD/BG/B8/BC/BC/BC /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→/BW∗/B4/BE/BC/BD/BC/B5−/lscriptν /CP/D2/CS /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /BA/BD/BL/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BW /BB /BW∗/lscript /DC /CP/D2/CP/D0/DD/D7/CX/D7/B8 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /CP/D2/CP/D0/DD/D7/CX/D7/B8 /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CT/CS /BW∗−π /B7/CG /CP/D2/CP/D0/DD/D7/CX/D7/BA/BE/BC/BV/D3/D1/CQ/CX/D2/CT/CS /BT/BU/CA/BX/CD /BL/BH /C9 /CP/D2/CS /BT/BW /BT/C5 /BL/BH /D6/CT/D7/D9/D0/D8/BA/BE/BD/CF /BT /BZ/C6/BX/CA /BL/BC /D8/CP/CV/CV/CT/CS /BU /BC/D1/CT/D7/D3/D2/D7 /CQ /DD /D8/CW/CT/CX/D6 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /BW∗−/CT /B7ν /CP/D2/CS /BW∗−µ /B7ν /DB/CW/CT/D6/CT/D8/CW/CT /BW∗−/CX/D7 /D8/CP/CV/CV/CT/CS /CQ /DD /CX/D8/D7 /CS/CT/CR/CP /DD /CX/D2/D8/D3 π− /BW /BC/BA/BE/BE/BT /CE/BX/CA/C1/C4/C4 /BK/BL /CX/D7 /CP/D2 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D8/CW/CT /BU /BC/D1/CT/CP/D2 /D0/CX/CU/CT/D8/CX/D1/CT /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /BU /BC→ /BW∗ /B7/B7/CG/CP/D0/DB /CP /DD/D7/BA /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/BU /B7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/BU /B7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/BU /B7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/BU /B7 /BBτ/BU /BC τ/BU /B7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ/BD± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BJ/BD± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BJ/BD± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BJ/BD± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BK/BC± /BC. /BC/BD/BI± /BC. /BC/BD/BG /BD/BT/BU/BT/CI/C7 /CE /BC/BH /BW /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BC/BI/BI± /BC. /BC/BC/BK± /BC. /BC/BC/BK /BE/BT/BU/BX /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC/BI/BC± /BC. /BC/BE/BD± /BC. /BC/BE/BG /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BC/BL/BF± /BC. /BC/BI/BI± /BC. /BC/BE/BK /BG/BT /BV/C7/CB/CC /BT /BC/BE /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BD. /BC/BK/BE± /BC. /BC/BE/BI± /BC. /BC/BD/BE /BH/BT /CD/BU/BX/CA/CC /BC/BD /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC/BK/BH± /BC. /BC/BH/BL± /BC. /BC/BD/BK /BD/BU/BT/CA/BT /CC/BX /BC/BC /CA /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BC/BJ/BL± /BC. /BC/BI/BG± /BC. /BC/BG/BD /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BD/BD/BC± /BC. /BC/BH/BI /B7/BC. /BC/BF/BF − /BC. /BC/BF/BC /BD/BT/BU/BX /BL/BK /C9 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BC/BL± /BC. /BC/BJ± /BC. /BC/BF /BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CB /C4/BF /CT /B7/CT−→ /CI/BD. /BC/BD± /BC. /BC/BJ± /BC. /BC/BI /BI/BT/BU/BX /BL/BJ /C2 /CB/C4/BW /CT /B7/CT−→ /CI/BD. /BE/BJ /B7/BC. /BE/BF − /BC. /BD/BL /B7/BC. /BC/BF − /BC. /BC/BE /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BC/BC /B7/BC. /BD/BJ − /BC. /BD/BH± /BC. /BD/BC /BD, /BJ/BT/BU/CA/BX/CD /BL/BH /C9 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BC/BI /B7/BC. /BD/BF − /BC. /BD/BD± /BC. /BD/BC /BK/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BL/BL± /BC. /BD/BG /B7/BC. /BC/BH − /BC. /BC/BG /BD, /BL/BT/C3/BX/CA/CB /BL/BH /CC /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BL/BD± /BC. /BC/BE/BF± /BC. /BC/BD/BG /BH/BT/BU/BX /BC/BE /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BH /BU/BD. /BC/BI± /BC. /BC/BJ± /BC. /BC/BE /BG/BT/BU/BX /BL/BK /BU /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C7/CB/CC /BT/BC /BE /BV/BD. /BC/BD± /BC. /BD/BD± /BC. /BC/BE /BD/BT/BU/BX /BL/BI /BV /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BL /BK /C9/BD. /BC/BF± /BC. /BC/BK± /BC. /BC/BE /BD/BC/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BL/BK± /BC. /BC/BK± /BC. /BC/BF /BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BC/BC /CA/BD. /BC/BE± /BC. /BD/BI± /BC. /BC/BH /BE/BI/BL /BG/BT/BU/BX /BL/BG /BW /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BL /BK /BU/BD. /BD/BD /B7/BC. /BH/BD − /BC. /BF/BL± /BC. /BD/BD /BD/BK/BK /BD/BT/BU/CA/BX/CD /BL/BF /BW /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BH /C9/BD. /BC/BD /B7/BC. /BE/BL − /BC. /BE/BE± /BC. /BD/BE /BE/BH/BF /BK/BT/BU/CA/BX/CD /BL/BF /BZ /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BH/BD. /BC /B7/BC. /BF/BF − /BC. /BE/BH± /BC. /BC/BK /BD/BF/BC /BT /BV/CC/C7/C6 /BL/BF /BV /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BH /CC/BC. /BL/BI /B7/BC. /BD/BL − /BC. /BD/BH /B7/BC. /BD/BK − /BC. /BD/BE /BD/BH/BG /BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BW /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C2/BD/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BW /BB /BW∗µ /CG /DA/CT/D6/D8/CX/CR/CT/D7/BA/BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /D1/CX/DC/CX/D2/CV /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/BF/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4/CT /D6 /CU /D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BU /AD/CP/DA/D3 /D6 /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2/D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BG/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7/BA/BH/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CX/D2 /DB/CW/CX/CR/CW /D3/D2/CT /BU /D1/CT/D7/D3/D2 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /DB/CW/CX/D0/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2/CX/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /BA/BI/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CR/CW/CP /D6/CV/CT /D3/CU /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC/BA/BJ/BT/BU/CA/BX/CD /BL/BH /C9 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU /BC→ /BW∗∗−/lscript /B7ν/lscript /B5/BP/BF. /BE± /BD. /BJ/B1/BA/BK/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /BU /CR/CW/CP /D6/CV/CT/BA/BL/BT/C3/BX/CA/CB /BL/BH /CC /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU /BC→ /BW/D7 /B4∗ /B5/BW /BC/B4∗ /B5/B5/BP /BH. /BC± /BC. /BL/B1 /D8/D3 /AC/D2/CS /BU /B7/BB /BU /BC/DD/CX/CT/D0/CS/BA/BD/BC/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BW /BB /BW∗/lscript /CG /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /CP/D2/CP/D0/DD/D7/CX/D7/BA τ/BU /B7 /BBτ/BU /BC /B4/CX/D2/CU/CT/D6/D6/CT/CS/CU/D6/D3/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CX/D2/CU/CT/D6/D6/CT/CS/CU/D6/D3/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CX/D2/CU/CT/D6/D6/CT/CS/CU/D6/D3/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5 τ/BU /B7 /BBτ/BU /BC /B4/CX/D2/CU/CT/D6/D6/CT/CS/CU/D6/D3/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B5/CC/CW/CT/D7/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D3 /D6 /D3/D8/CW/CT/D6 /D7/D4 /CT/CR/D8/CP/D8/D3 /D6/B9/CS/D3/D1/CX/D2/CP/D8/CT/CS /CS/CT/CR/CP /DD/D7 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D6/CP/D8/CT/D7 /CU/D3 /D6/D7 /D9 /CR /CW/CS /CT /CR /CP /DD/D7 /CP /D6/CT/CT/D5/D9/CP/D0 /CU/D3 /D6 /BU /BC/CP/D2/CS /BU /B7/BA /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CW/CX/CR/CW /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/D3/CU /BU /BC/CP/D2/CS /BU /B7/CQ /CT/CR/CP/D9/D7/CT /D3/CU /D8/CW/CT /D0/CP /D6/CV/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ/BI± /BC. /BC/BF/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BJ/BI± /BC. /BC/BF/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BJ/BI± /BC. /BC/BF/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BJ/BI± /BC. /BC/BF/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BJ± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BJ± /BC. /BC/BG± /BC. /BC/BF /CD/CA/C9/CD/C1/C2/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BC/BI/BJ± /BC. /BC/BG/BD± /BC. /BC/BF/BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BH /B7/BC. /BD/BD/BJ − /BC. /BC/BK/BC± /BC. /BC/BL/BD /BD/BT/CA/CC/CD/CB/C7 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD/BH± /BC. /BD/BJ± /BC. /BC/BI /BE/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BL/BF± /BC. /BD/BK± /BC. /BD/BE /BF/BT /CC/C0/BT/C6/BT/CB /BL/BG /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /BT/CA/CC/CD/CB/C7 /BL/BJ/BC. /BL/BD± /BC. /BE/BJ± /BC. /BE/BD /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC± /BC. /BG /BE/BL /BG, /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BK/BL± /BC. /BD/BL± /BC. /BD/BF /BG/BY/CD/C4 /CC/C7/C6 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC/BC± /BC. /BE/BF± /BC. /BD/BG /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C4 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BL /D8/D3 /BE. /BF /BL/BC /BI/BU/BX/BT/C6 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/CA/CC/CD/CB/C7 /BL/BJ /D9/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /BU→ /BW∗/lscriptν/lscript /CP/D2/CS /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BU /BC/CP/D2/CS/BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CC/C0/BT/C6/BT/CB /BL/BG /D9/D7/CT/D7 /CT/DA/CT/D2/D8/D7 /D8/CP/CV/CV/CT/CS /CQ /DD /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU−/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D3 /D6/CU /D9 /D0 /D0 /DD/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC/CS/CT/CR/CP /DD/D7/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BU→ /BW/D7 /BW /B8 /BW/D7 /BW∗/B8 /BW∗/D7 /BW /B8 /BW∗/D7 /BW∗/CT/DA/CT/D2/D8/D7/BA/BI/BU/BX/BT/C6 /BK/BJ /BU /CP/D7/D7/D9/D1/CT /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CT/DA/CT/D2/D8/D7 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CX /D7 /BC. /BG/BD/BA /D7/CV/D2/B4/CA/CT/B4 λ/BV/C8 /B5/B5 /A1/A0/BU /BC/CS/ /A0/BU /BC/CS /D7/CV/D2/B4/CA/CT/B4 λ/BV/C8 /B5/B5 /A1/A0/BU /BC/CS/ /A0/BU /BC/CS /D7/CV/D2/B4/CA/CT/B4 λ/BV/C8 /B5/B5 /A1/A0/BU /BC/CS/ /A0/BU /BC/CS /D7/CV/D2/B4/CA/CT/B4 λ/BV/C8 /B5/B5 /A1/A0/BU /BC/CS/ /A0/BU /BC/CS/A0/BU /BC/CS /CP/D2/CS /A1/A0/BU /BC/CS /CP /D6/CT /D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8 /DB /D3/BU /BC/CS /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /B4/D0/CX/CV/CW/D8 − /CW/CT/CP/DA/DD/B5/BA /CC/CW/CTλ/BV/C8 /CR/CW/CP /D6/CP/CR/D8/CT/D6/CX/DE/CT/D7 /BU /BC/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /D8/D3 /D7/D8/CP/D8/CT/D7 /D3/CU /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D4/D0/D9/D7 /C3 /BC/C4 /B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL± /BC. /BC/BF/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BC/BL± /BC. /BC/BF/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BC/BL± /BC. /BC/BF/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BC/BL± /BC. /BC/BF/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BC/BK± /BC. /BC/BF/BJ± /BC. /BC/BD/BK /BC. /BC/BC/BK± /BC. /BC/BF/BJ± /BC. /BC/BD/BK/BC. /BC/BC/BK± /BC. /BC/BF/BJ± /BC. /BC/BD/BK /BC. /BC/BC/BK± /BC. /BC/BF/BJ± /BC. /BC/BD/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT /CJ − /BC/BA/BC/BK/BG/B8 /BC/BA/BC/BI/BK/CL/BA /vextendsingle/vextendsingle/A1/A0/BU /BC/CS/vextendsingle/vextendsingle/BB/A0/BU /BC/CS/vextendsingle/vextendsingle/A1/A0/BU /BC/CS/vextendsingle/vextendsingle/BB/A0/BU /BC/CS/vextendsingle/vextendsingle/A1/A0/BU /BC/CS/vextendsingle/vextendsingle/BB/A0/BU /BC/CS/vextendsingle/vextendsingle/A1/A0/BU /BC/CS/vextendsingle/vextendsingle/BB/A0/BU /BC/CS/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA < /BC. /BD/BK< /BC. /BD/BK< /BC. /BD/BK< /BC. /BD/BK/BL/BH /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BU /BW/C4/C8/C0 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BK/BC /BL/BH /BE, /BF/BU/BX/C0/CA/BX/C6/CB /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CX/D2/CV /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS τ/BU /BC /BP/BD. /BH/BH± /BC. /BC/BF /D4/D7/BA/BE/BU/BX/C0/CA/BX/C6/CB /BC/BC /BU /D9/D7/CT/D7 /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /D8/CP/CV/D7 /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→/BW∗ /B7π−/B8ρ−/CS/CT/CR/CP /DD/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /AD/CP/DA/D3 /D6/D3 /CU/D8 /CW /CT /BU /D1/CT/D7/D3/D2/BA/BF/BT/D7/D7/D9/D1/CT/D7 /A1md /BP/BC. /BG/BJ/BK± /BC. /BC/BD/BK /D4/D7− /BD/CP/D2/CSτ/BU /BC /BP/BD. /BH/BG/BK± /BC. /BC/BF/BE /D4/D7/BA /BU /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT/D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV/BA /C5/D3 /CS/CT/D7 /DB/CW/CX/CR/CW /CS/D3 /D2/D3/D8/CX/CS/CT/D2/D8/CX/CU/DD /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT /D3/CU /D8/CW/CT /BU /CP /D6/CT /D0/CX/D7/D8/CT/CS /CX/D2 /D8/CW/CT /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX/D7/CT/CR/D8/CX/D3/D2/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB /CP/D7/D7/D9/D1/CT /BH/BC/B1 /BU /BC /BU /BC/CP/D2/CS /BH/BC/B1 /BU /B7/BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CF /CT /CW/CP/DA/CT /CP/D8/D8/CT/D1/D4/D8/CT/CS /D8/D3 /CQ /D6/CX/D2/CV /D3/D0/CS/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/D9/D4 /D8/D3 /CS/CP/D8/CT /CQ /DD /D6/CT/D7/CR/CP/D0/CX/D2/CV /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /A7 /B4/BG /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D8/D3 /BH/BC/BM/BH/BC/CP/D2/CS /D8/CW/CT/CX/D6 /CP/D7/D7/D9/D1/CT/CS /BW /B8 /BW/D7 /B8 /BW∗/B8 /CP/D2/CS ψ /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7/DB/CW/CT/D2/CT/DA/CT/D6 /D8/CW/CX/D7 /DB /D3/D9/D0/CS /CP/AB/CT/CR/D8 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT/D7 /CP/D2/CS /CQ /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /BA/C1/D2/CS/CT/D2/D8/CP/D8/CX/D3/D2 /CX/D7 /D9/D7/CT/CS /D8/D3 /CX/D2/CS/CX/CR/CP/D8/CT /CP /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /D3/CU /CP /D4 /D6/CT/DA/CX/D3/D9/D7 /D6/CT/CP/CR/D8/CX/D3/D2/BA /BT/D0/D0/D6/CT/D7/D3/D2/CP/D2/D8 /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/B9/D8/CX/D3/D2/D7 /D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D7/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /D7/D9/CQ /CR/CW/CP/D2/D2/CT/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/CW/CP/D8 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BD/BC. /BF/BF± /BC. /BE/BK /B5 /B1/A0/BE /CT /B7ν/CT /CG/CR /B4 /BD/BC. /BD± /BC. /BG /B5/B1/A0/BF /BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BI± /BC. /BL /B5/B1/A0/BG /BW−/lscript /B7ν/lscript /CJ /CP /CL /B4 /BE. /BD/BJ± /BC. /BD/BE/B5 /B1/A0/BH /BW−τ /B7ντ /B4 /BD. /BC± /BC. /BG /B5/B1/A0/BI /BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript /CJ /CP /CL /B4 /BH. /BD/BI± /BC. /BD/BD/B5 /B1/A0/BJ /BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ /B4 /BD. /BI± /BC. /BH /B5/B1 /CB/BP/BD/BA/BE/A0/BK /BW /BCπ−/lscript /B7ν/lscript /B4 /BG. /BF± /BC. /BI /B5× /BD/BC− /BF /BK/BK/BC /BK/BK/BC/BK/BK/BC /BK/BK/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/BL /BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BC→ /BW /BCπ−/B5 /B4 /BE. /BC± /BC. /BL /B5× /BD/BC− /BF/A0/BD/BC /BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BE→ /BW /BCπ−/B5 /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BD /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5 /B4 /BE. /BG± /BC. /BH /B5/B1/A0/BD/BE /BW∗ /BCπ−/lscript /B7ν/lscript /B4 /BG. /BL± /BC. /BK /B5× /BD/BC− /BF/A0/BD/BF /BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5 /B4 /BH. /BG± /BE. /BD /B5× /BD/BC− /BF/A0/BD/BG /BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5< /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH /BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript×/BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BI ρ−/lscript /B7ν/lscript /CJ /CP /CL /B4 /BE. /BG/BJ± /BC. /BF/BF/B5× /BD/BC− /BG/A0/BD/BJ π−/lscript /B7ν/lscript /CJ /CP /CL /B4 /BD. /BF/BI± /BC. /BC/BL/B5× /BD/BC− /BG/A0/BD/BK π−µ /B7νµ/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/A0/BD/BL /C3±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ/BK± /BK /B5/B1/A0/BE/BC /BW /BC/CG /B4 /BK. /BD± /BD. /BH /B5/B1/A0/BE/BD /BW /BC/CG /B4 /BG/BJ. /BG± /BE. /BK /B5/B1/A0/BE/BE /BW /B7/CG < /BF. /BL /B1 /BV/C4/BP/BL/BC/B1/A0/BE/BF /BW−/CG /B4 /BF/BI. /BL± /BF. /BF /B5/B1/A0/BE/BG /BW /B7/D7 /CG /B4 /BD/BC. /BF /B7/BE. /BD − /BD. /BK /B5/B1/A0/BE/BH /BW−/D7 /CG < /BE. /BI /B1 /BV/C4/BP/BL/BC/B1/A0/BE/BI /A3 /B7/CR /CG < /BF. /BD /B1 /BV/C4/BP/BL/BC/B1/A0/BE/BJ /A3−/CR /CG /B4 /BH. /BC /B7/BE. /BD − /BD. /BH /B5/B1/A0/BE/BK /CR/CG /B4 /BL/BH± /BH /B5/B1/A0/BE/BL /CR/CG /B4 /BE/BG. /BI± /BF. /BD /B5/B1/A0/BF/BC /CR/CR/CG /B4/BD/BD/BL ± /BI /B5/B1/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/A0/BF/BD /BW−π /B7/B4 /BE. /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/A0/BF/BE /BW−ρ /B7/B4 /BJ. /BJ± /BD. /BF /B5× /BD/BC− /BF/A0/BF/BF /BW−/C3 /BCπ /B7/B4 /BG. /BL± /BC. /BL /B5× /BD/BC− /BG/A0/BF/BG /BW−/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BG. /BH± /BC. /BJ /B5× /BD/BC− /BG/A0/BF/BH /BW−ωπ /B7/B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BF/A0/BF/BI /BW−/C3 /B7/B4 /BE. /BC± /BC. /BI /B5× /BD/BC− /BG/A0/BF/BJ /BW−/C3 /B7 /C3 /BC< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BK /BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BK. /BK± /BD. /BL /B5× /BD/BC− /BG/A0/BF/BL /BW /BCπ /B7π−/B4 /BK. /BG± /BC. /BL /B5× /BD/BC− /BG/A0/BG/BC /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B4 /BE. /BJ/BI± /BC. /BD/BF/B5× /BD/BC− /BF/A0/BG/BD /BW−π /B7π /B7π−/B4 /BK. /BC± /BE. /BH /B5× /BD/BC− /BF/A0/BG/BE /B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BF. /BL± /BD. /BL /B5× /BD/BC− /BF/A0/BG/BF /BW−π /B7ρ /BC/B4 /BD. /BD± /BD. /BC /B5× /BD/BC− /BF/A0/BG/BG /BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BI. /BC± /BF. /BF /B5× /BD/BC− /BF/A0/BG/BH /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/B4 /BD. /BH± /BC. /BH /B5/B1/A0/BG/BI /BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/B4 /BI. /BK± /BC. /BL /B5× /BD/BC− /BF/A0/BG/BJ /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/B4 /BE. /BD/BG± /BC. /BD/BI/B5× /BD/BC− /BG/A0/BG/BK /BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/B4 /BF. /BC± /BC. /BK /B5× /BD/BC− /BG/A0/BG/BL /BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/B4 /BF. /BF± /BC. /BI /B5× /BD/BC− /BG/A0/BH/BC /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC< /BG. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BD /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BE/BL± /BC. /BF/BF/B5× /BD/BC− /BF/A0/BH/BE /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B4 /BJ. /BC± /BC. /BK /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BH/BF /B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BC. /BC± /BE. /BH /B5× /BD/BC− /BF/A0/BH/BG /BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/B4 /BH. /BJ± /BF. /BE /B5× /BD/BC− /BF/A0/BH/BH /BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/B4 /BD. /BF/BC± /BC. /BE/BJ/B5 /B1/A0/BH/BI /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/B4 /BD. /BJ/BI± /BC. /BE/BJ/B5 /B1/A0/BH/BJ /BW∗−/BFπ /B7/BEπ−/B4 /BG. /BJ± /BC. /BL /B5× /BD/BC− /BF/A0/BH/BK /BW∗/B4/BE/BC/BD/BC/B5−/D4 /D4π /B7/B4 /BI. /BH± /BD. /BI /B5× /BD/BC− /BG/A0/BH/BL /BW∗/B4/BE/BC/BD/BC/B5−/D4 /D2 /B4 /BD. /BH± /BC. /BG /B5× /BD/BC− /BF/A0/BI/BC /BW∗/B4/BE/BC/BD/BC/B5−ωπ /B7/B4 /BE. /BK/BL± /BC. /BF/BC/B5× /BD/BC− /BF/A0/BI/BD /BW/BD /B4/BE/BG/BF/BC/B5 /BCω×/BU/B4 /BW/BD /B4/BE/BG/BF/BC/B5 /BC→ /BW∗−π /B7/B5 /B4 /BG. /BD± /BD. /BI /B5× /BD/BC− /BG/A0/BI/BE /BW∗∗−π /B7/CJ /CQ /CL /B4 /BE. /BD± /BD. /BC /B5× /BD/BC− /BF/A0/BI/BF /BW/BD /B4/BE/BG/BE/BC/B5−π /B7× /BU/B4 /BW−/BD→/BW−π /B7π−/B5 /B4 /BK. /BL /B7/BE. /BF − /BF. /BH /B5× /BD/BC− /BH/A0/BI/BG /BW/BD /B4/BE/BG/BE/BC/B5−π /B7× /BU/B4 /BW−/BD→/BW∗−π /B7π−/B5< /BF. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BI/BH /BW∗/BE /B4/BE/BG/BI/BC/B5−π /B7×/BU/B4D∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5 /B4 /BE. /BD/BH± /BC. /BF/BH/B5× /BD/BC− /BG/A0/BI/BI /BW∗/BC /B4/BE/BG/BC/BC/B5−π /B7×/BU/B4D∗/BC /B4/BE/BG/BC/BC/B5−→ /BW /BCπ−/B5 /B4 /BI. /BC± /BF. /BC /B5× /BD/BC− /BH /A0/BI/BJD∗/BE /B4/BE/BG/BI/BC/B5−π /B7× /BU/B4/B4D∗/BE /B5−→/BW∗−π /B7π−/B5< /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BI/BK /BW∗/BE /B4/BE/BG/BI/BC/B5−ρ /B7< /BG. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BI/BL /BW /BC /BW /BC< /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BC /BW∗ /BC /BW /BC< /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BJ/BD /BW−/BW /B7/B4 /BE. /BD/BD± /BC. /BF/BD/B5× /BD/BC− /BG/CB/BP/BD/BA/BE/A0/BJ/BE /BW−/BW /B7/D7 /B4 /BJ. /BG± /BC. /BJ /B5× /BD/BC− /BF/A0/BJ/BF /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7 /B4 /BK. /BF± /BD. /BD /B5× /BD/BC− /BF/A0/BJ/BG /BW−/BW∗ /B7/D7 /B4 /BJ. /BI± /BD. /BI /B5× /BD/BC− /BF/A0/BJ/BH /BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7 /B4 /BD. /BJ/BL± /BC. /BD/BG/B5 /B1/A0/BJ/BI /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5 /B4 /BG. /BG± /BD. /BG /B5× /BD/BC− /BH/A0/BJ/BJ /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BK /BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5< /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BJ/BL /BWsJ /B4/BE/BG/BH/BJ/B5−π /B7×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5< /BG. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BK/BC /BW−/D7 /BW /B7/D7< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BK/BD /BW∗−/D7 /BW /B7/D7< /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK/BE /BW∗−/D7 /BW∗ /B7/D7< /BE. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK/BF /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BL. /BL /B7/BG. /BE − /BF. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH/A0/BK/BG /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BL. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK/BH /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−×/BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5 /B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BF/A0/BK/BI /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/B4 /BF. /BH± /BD. /BD /B5× /BD/BC− /BF/A0/BK/BJ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BI. /BJ /B7/BD. /BJ − /BD. /BG /B5× /BD/BC− /BG/A0/BK/BK /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5< /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK/BL /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→/BW /B7/D7π /B7π−/B5< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL/BC /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5< /BF. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL/BD /BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/B4 /BL. /BF± /BE. /BE /B5× /BD/BC− /BF/A0/BL/BE /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 ×/BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5 /B4 /BE. /BF /B7/BC. /BL − /BC. /BJ /B5× /BD/BC− /BF/A0/BL/BF /BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5 /B4 /BD. /BJ± /BC. /BI /B5× /BD/BC− /BG/A0/BL/BG /BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5 /B4 /BF. /BF± /BD. /BD /B5× /BD/BC− /BG/A0/BL/BH /BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BE. /BI± /BD. /BD /B5× /BD/BC− /BG/A0/BL/BI /BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5 /B4 /BH. /BC± /BD. /BJ /B5× /BD/BC− /BG/A0/BL/BJ /BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL/BK /BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7×/BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5< /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL/BL /BW /B7/D7π−/B4 /BD. /BH/BF± /BC. /BF/BH/B5× /BD/BC− /BH/A0/BD/BC/BC /BW∗ /B7/D7π−/B4 /BF. /BC± /BC. /BJ /B5× /BD/BC− /BH/A0/BD/BC/BD /BW /B7/D7ρ−< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BE /BW∗ /B7/D7ρ−< /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BF /BW /B7/D7 /CP−/BC< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BC/BG /BW∗ /B7/D7 /CP−/BC< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BC/BH /BW /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−< /BE. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BI /BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−< /BD. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BJ /BW /B7/D7 /CP−/BE< /BD. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BK /BW∗ /B7/D7 /CP−/BE< /BE. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BC/BL /BW−/D7 /C3 /B7/B4 /BE. /BL± /BC. /BH /B5× /BD/BC− /BH/A0/BD/BD/BC /BW∗−/D7 /C3 /B7/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BH/A0/BD/BD/BD /BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7< /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BE /BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BF /BW−/D7π /B7/C3 /BC< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BD/BG /BW∗−/D7π /B7/C3 /BC< /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BD/BH /BW−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /BK/BK/BD /BK/BK/BD/BK/BK/BD /BK/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/BD/BD/BI /BW∗−/D7π /B7/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BD/BJ /BW /BC/C3 /BC/B4 /BH. /BE± /BC. /BJ /B5× /BD/BC− /BH/A0/BD/BD/BK /BW /BC/C3 /B7π−/B4 /BK. /BK± /BD. /BJ /B5× /BD/BC− /BH/A0/BD/BD/BL /BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BH/A0/BD/BE/BC /BW∗/BE /B4/BE/BG/BI/BC/B5−/C3 /B7×/BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5 /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BH/A0/BD/BE/BD /BW /BC/C3 /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 < /BF. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BE/BE /BW /BCπ /BC/B4 /BE. /BI/BD± /BC. /BE/BG/B5× /BD/BC− /BG/A0/BD/BE/BF /BW /BCρ /BC/B4 /BF. /BE± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BG /BW /BC/CU/BE /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BE/BH /BW /BCη /B4 /BE. /BC/BE± /BC. /BF/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BI/A0/BD/BE/BI /BW /BCη/prime/B4 /BD. /BE/BH± /BC. /BE/BF/B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BE/BJ /BW /BCω /B4 /BE. /BH/BL± /BC. /BF/BC/B5× /BD/BC− /BG/A0/BD/BE/BK /BW /BCφ < /BD. /BD/BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BE/BL /BW /BC/C3 /B7π−< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BC /BW /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BD /BW∗ /BCγ < /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH/A0/BD/BF/BF /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC< /BH. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BG /BW∗/B4/BE/BC/BC/BJ/B5 /BCη /B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BK/A0/BD/BF/BH /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/prime/B4 /BD. /BE/BF± /BC. /BF/BH/B5× /BD/BC− /BG/A0/BD/BF/BI /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π−/B4 /BI. /BE± /BE. /BE /B5× /BD/BC− /BG/A0/BD/BF/BJ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC/B4 /BF. /BI± /BD. /BE /B5× /BD/BC− /BH/A0/BD/BF/BK /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BI. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BL /BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BG/BC /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/B4 /BE. /BJ± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BG/BD /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/B4 /BK. /BE± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BG/BE /BW∗/B4/BE/BC/BC/BJ/B5 /BCω /B4 /BE. /BJ± /BC. /BK /B5× /BD/BC− /BG/CB/BP/BD/BA/BH/A0/BD/BG/BF /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B4 /BI. /BD± /BD. /BH /B5× /BD/BC− /BG/CB/BP/BD/BA/BI/A0/BD/BG/BG /BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC< /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BG/BH /BW−/BW /BC/C3 /B7/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BG/BI /BW−/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BG. /BI± /BD. /BC /B5× /BD/BC− /BF/A0/BD/BG/BJ /BW∗/B4/BE/BC/BD/BC/B5−/BW /BC/C3 /B7/B4 /BF. /BD /B7/BC. /BI − /BC. /BH /B5× /BD/BC− /BF/A0/BD/BG/BK /BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /B7/B4 /BD. /BD/BK± /BC. /BE/BC/B5 /B1/A0/BD/BG/BL /BW−/BW /B7/C3 /BC< /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BC /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/C3 /BC/B7/BW−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC /B4 /BI. /BH± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BH/BD /BW∗/B4/BE/BC/BD/BC/B5−/BW∗/B4/BE/BC/BD/BC/B5 /B7/C3 /BC/B4 /BJ. /BK± /BD. /BD /B5× /BD/BC− /BF/A0/BD/BH/BE /BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7×/BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→/BW∗ /B7/C3 /BC/B5 /B4 /BK. /BC± /BE. /BG /B5× /BD/BC− /BG/A0/BD/BH/BF /BW /BC/BW /BC/C3 /BC< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BG /BW /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC/B7 /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW /BC/C3 /BC< /BF. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BH /BW∗/B4/BE/BC/BC/BJ/B5 /BC/BW∗/B4/BE/BC/BC/BJ/B5 /BC/C3 /BC< /BI. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH/BI /B4 /BW /B7 /BW∗/B5/B4 /BW /B7 /BW∗/B5 /C3 /B4 /BG. /BF± /BC. /BJ /B5/B1/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/A0/BD/BH/BJη/CR /C3 /BC/B4 /BK. /BL± /BD. /BI /B5× /BD/BC− /BG/A0/BD/BH/BKη/CR /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BL. /BI± /BF. /BF /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BD/BH/BL /C2/ψ /B4/BD /CB /B5 /C3 /BC/B4 /BK. /BJ/BD± /BC. /BF/BE/B5× /BD/BC− /BG/A0/BD/BI/BC /C2/ψ /B4/BD /CB /B5 /C3 /B7π−/B4 /BD. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BI/BD /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BF/BF± /BC. /BC/BI/B5× /BD/BC− /BF/A0/BD/BI/BE /C2/ψ /B4/BD /CB /B5η /C3 /BC/CB /B4 /BK± /BG /B5× /BD/BC− /BH/A0/BD/BI/BF /C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB< /BE. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BI/BG /C2/ψ /B4/BD /CB /B5φ /C3 /BC/B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/A0/BD/BI/BH /C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/B4 /BD. /BF± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BI/BI /C2/ψ /B4/BD /CB /B5π /BC/B4 /BE. /BC/BH± /BC. /BE/BG/B5× /BD/BC− /BH/A0/BD/BI/BJ /C2/ψ /B4/BD /CB /B5η /B4 /BL. /BH± /BD. /BL /B5× /BD/BC− /BI/A0/BD/BI/BK /C2/ψ /B4/BD /CB /B5π /B7π−/B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BH/A0/BD/BI/BL /C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BC /C2/ψ /B4/BD /CB /B5 /CU/BE < /BG. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BD /C2/ψ /B4/BD /CB /B5ρ /BC/B4 /BE. /BJ± /BC. /BG /B5× /BD/BC− /BH/A0/BD/BJ/BE /C2/ψ /B4/BD /CB /B5ω < /BE. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BF /C2/ψ /B4/BD /CB /B5φ < /BL. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BG /C2/ψ /B4/BD /CB /B5η/prime/B4/BL/BH/BK/B5 < /BI. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BH /C2/ψ /B4/BD /CB /B5 /C3 /BCπ /B7π−/B4 /BD. /BC± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BJ/BI /C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/B4 /BH. /BG± /BF. /BC /B5× /BD/BC− /BG/A0/BD/BJ/BJ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/B4 /BK± /BG /B5× /BD/BC− /BG/A0/BD/BJ/BK /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B4 /BI. /BI± /BE. /BE /B5× /BD/BC− /BG/A0/BD/BJ/BL /CG /B4/BF/BK/BJ/BE/B5−/C3 /B7< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK/BC /CG /B4/BF/BK/BJ/BE/B5−/C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→/C2/ψ /B4/BD /CB /B5π−π /BC/B5 /CJ /CR /CL< /BH. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BK/BD /CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→/C2/ψπ /B7π−/B5< /BD. /BC/BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /A0/BD/BK/BE /CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BJ± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BK/BF /CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5 < /BG. /BF/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK/BG /C2/ψ /B4/BD /CB /B5 /D4 /D4 < /BK. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BD/BK/BH /C2/ψ /B4/BD /CB /B5γ < /BD. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BK/BI /C2/ψ /B4/BD /CB /B5 /BW /BC< /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BK/BJψ /B4/BE /CB /B5 /C3 /BC/B4 /BI. /BE± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BK/BKψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5 < /BD. /BE/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK/BLψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5 < /BD. /BK/BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL/BCψ /B4/BE /CB /B5 /C3 /B7π−< /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BL/BD ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BJ. /BE± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BL/BEχ/CR /BC /B4/BD /C8 /B5 /C3 /BC< /BD. /BD/BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL/BFχ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC< /BJ. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL/BGχ/CR /BE /C3 /BC< /BE. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BHχ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC< /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BL/BIχ/CR /BD /B4/BD /C8 /B5 /C3 /BC/B4 /BF. /BL± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BL/BJχ/CR /BD /B4/BD /C8 /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BF. /BE± /BC. /BI /B5× /BD/BC− /BG/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/A0/BD/BL/BK /C3 /B7π−/B4 /BD. /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BH/A0/BD/BL/BL /C3 /BCπ /BC/B4 /BL. /BK± /BC. /BI /B5× /BD/BC− /BI/A0/BE/BC/BCη/prime/C3 /BC/B4 /BI. /BH± /BC. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BE/A0/BE/BC/BDη/prime/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BF. /BK± /BD. /BE /B5× /BD/BC− /BI/A0/BE/BC/BEη /C3 /BC< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BC/BFη /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH/BL± /BC. /BD/BC/B5× /BD/BC− /BH/A0/BE/BC/BGη /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B4 /BD. /BD/BC± /BC. /BE/BE/B5× /BD/BC− /BH/A0/BE/BC/BHη /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B4 /BL. /BI± /BE. /BD /B5× /BD/BC− /BI/A0/BE/BC/BIω /C3 /BC/B4 /BH. /BC± /BC. /BI /B5× /BD/BC− /BI/A0/BE/BC/BJ /CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ ηπ /BC/B5< /BJ. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BC/BK /CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ ηπ±/B5< /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BC/BL /CP/BC /B4/BD/BG/BH/BC/B5±/C3∓×/BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5< /BF. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BC /C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5 < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BD/BDω /C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BE /C3 /B7/C3−< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BD/BF /C3 /BC /C3 /BC/B4 /BL. /BI /B7/BE. /BC − /BD. /BK /B5× /BD/BC− /BJ/A0/BE/BD/BG /C3 /BC/CB /C3 /BC/CB /C3 /BC/CB /B4 /BI. /BE /B7/BD. /BE − /BD. /BD /B5× /BD/BC− /BI/CB/BP/BD/BA/BF/A0/BE/BD/BH /C3 /BC/CB /C3 /BC/CB /C3 /BC/C4< /BD. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BD/BI /C3 /B7π−π /BC/B4 /BF. /BJ± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BD/BJ /C3 /B7ρ−/B4 /BK. /BH± /BE. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BJ/A0/BE/BD/BK /B4 /C3 /B7π−π /BC/B5 /D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 < /BL. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD/BL /C3∗ /BC/DCπ /BC/CJ /CS /CL /B4 /BI. /BD± /BD. /BI /B5× /BD/BC− /BI/A0/BE/BE/BC /C3 /BCπ /B7π−/CR/CW/CP /D6/D1/D0/CT/D7/D7 /B4 /BG. /BG/BK± /BC. /BE/BI/B5× /BD/BC− /BH/A0/BE/BE/BD /C3 /BCπ /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BD. /BL/BL± /BC. /BF/BD/B5× /BD/BC− /BH/A0/BE/BE/BE /C3 /BCρ /BC/B4 /BH. /BG± /BC. /BL /B5× /BD/BC− /BI/A0/BE/BE/BF /C3 /BC/CU/BC /B4/BL/BK/BC/B5 /B4 /BH. /BH± /BC. /BL /B5× /BD/BC− /BI/A0/BE/BE/BG /C3∗/B4/BK/BL/BE/B5 /B7π−/B4 /BL. /BK± /BD. /BF /B5× /BD/BC− /BI/CB/BP/BD/BA/BE/A0/BE/BE/BH /C3∗/B4/BD/BG/BF/BC/B5 /B7π−/B4 /BH. /BC /B7/BC. /BK − /BC. /BL /B5× /BD/BC− /BH/A0/BE/BE/BI /C3∗ /B7/DCπ−/CJ /CS /CL /B4 /BH. /BD± /BD. /BI /B5× /BD/BC− /BI/A0/BE/BE/BJ /C3∗/B4/BD/BG/BD/BC/B5 /B7π−×/BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BF. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BK /C3∗/B4/BD/BI/BK/BC/B5 /B7π−×/BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BE/BL /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−×/BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5< /BE. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BF/BC /CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5 /B4 /BJ. /BI /B7/BD. /BL − /BE. /BD /B5× /BD/BC− /BI/A0/BE/BF/BD /CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 → π /B7π−/B5< /BD. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BF/BE /C3∗/B4/BK/BL/BE/B5 /BCπ /BC< /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BF/BF /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BG /C3 /BC/C3−π /B7< /BD. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BH /C3∗ /BC/C3 /BC/B7 /C3∗ /BC /C3 /BC< /BD. /BL × /BD/BC− /BI/A0/BE/BF/BI /C3 /B7/C3−π /BC< /BD. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BF/BJ /C3 /BC/C3 /B7/C3−/B4 /BE. /BG/BJ± /BC. /BE/BF/B5× /BD/BC− /BH/A0/BE/BF/BK /C3 /BCφ /B4 /BK. /BI /B7/BD. /BF − /BD. /BD /B5× /BD/BC− /BI/A0/BE/BF/BL /C3 /B7π−π /B7π−/CJ /CT /CL< /BE. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG/BC /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B4 /BH. /BG± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BG/BD /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B4 /BH. /BI± /BD. /BI /B5× /BD/BC− /BI/A0/BE/BG/BE /C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5 < /BG. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1 /BK/BK/BE /BK/BK/BE/BK/BK/BE /BK/BK/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/BE/BG/BF /C3/BD /B4/BD/BG/BC/BC/B5 /B7π−< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BG/BG /CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/CJ /CT /CL /B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BH/A0/BE/BG/BH /CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5 /B4 /BJ. /BG± /BD. /BG /B5× /BD/BC− /BI/A0/BE/BG/BI /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B4 /BE. /BJ/BH± /BC. /BE/BI/B5× /BD/BC− /BH/A0/BE/BG/BJ /C3∗/B4/BK/BL/BE/B5 /BCφ /B4 /BL. /BH± /BC. /BK /B5× /BD/BC− /BI/A0/BE/BG/BK /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B4 /BG. /BI± /BD. /BG /B5× /BD/BC− /BI/A0/BE/BG/BL /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BE/BK /B7/BC. /BF/BJ − /BC. /BF/BE /B5× /BD/BC− /BI/A0/BE/BH/BC /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BD /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BG. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BH/BE /C3∗/B4/BK/BL/BE/B5 /B7ρ−< /BD. /BE/BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BH/BF /C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−< /BD. /BG/BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BH/BG /C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BH/BH /C3/BD /B4/BD/BG/BC/BC/B5 /BCφ < /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BH/BIφ /B4 /C3π /B5∗ /BC/BC /B4 /BH. /BC± /BC. /BL /B5× /BD/BC− /BI/A0/BE/BH/BJ φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5 /CJ /CU /CL< /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BH/BK /C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ /B4 /BG. /BI± /BC. /BL /B5× /BD/BC− /BI/A0/BE/BH/BL /C3∗/B4/BD/BI/BK/BC/B5 /BCφ < /BF. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BC /C3∗/B4/BD/BJ/BK/BC/B5 /BCφ < /BE. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BD /C3∗/B4/BE/BC/BG/BH/B5 /BCφ < /BD. /BH/BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI/BE /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BI/BF /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ /B4 /BJ. /BK± /BD. /BF /B5× /BD/BC− /BI/A0/BE/BI/BG /C3 /BCφφ /B4 /BG. /BD /B7/BD. /BJ − /BD. /BH /B5× /BD/BC− /BI/A0/BE/BI/BHη/primeη/prime/C3 /BC< /BF. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BI/BI /C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BG. /BC/BD± /BC. /BE/BC/B5× /BD/BC− /BH/A0/BE/BI/BJη /C3 /BCγ /B4 /BD. /BC/BJ /B7/BC. /BE/BE − /BC. /BD/BH /B5× /BD/BC− /BH/A0/BE/BI/BKη/prime/C3 /BCγ < /BI. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BI/BL /C3 /BCφγ < /BE. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BC /C3 /B7π−γ /B4 /BG. /BI± /BD. /BG /B5× /BD/BC− /BI/A0/BE/BJ/BD /C3∗/B4/BD/BG/BD/BC/B5 γ < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BE /C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BE. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BF /C3 /BCπ /B7π−γ /B4 /BD. /BL/BH± /BC. /BE/BE/B5× /BD/BC− /BH/A0/BE/BJ/BG /C3 /B7π−π /BCγ /B4 /BG. /BD± /BC. /BG /B5× /BD/BC− /BH/A0/BE/BJ/BH /C3/BD /B4/BD/BE/BJ/BC/B5 /BCγ < /BH. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BI /C3/BD /B4/BD/BG/BC/BC/B5 /BCγ < /BD. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BJ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCγ /B4 /BD. /BE/BG± /BC. /BE/BG/B5× /BD/BC− /BH/A0/BE/BJ/BK /C3∗/B4/BD/BI/BK/BC/B5 /BCγ < /BE. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BJ/BL /C3∗/BF /B4/BD/BJ/BK/BC/B5 /BCγ < /BK. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BK/BC /C3∗/BG /B4/BE/BC/BG/BH/B5 /BCγ < /BG. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/A0/BE/BK/BDρ /BCγ /B4 /BL. /BF± /BE. /BD /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD/A0/BE/BK/BEωγ /B4 /BG. /BI /B7/BE. /BC − /BD. /BJ /B5× /BD/BC− /BJ/A0/BE/BK/BFφγ < /BK. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BK/BGπ /B7π−/B4 /BH. /BD/BF± /BC. /BE/BG/B5× /BD/BC− /BI/A0/BE/BK/BHπ /BCπ /BC/B4 /BD. /BI/BE± /BC. /BF/BD/B5× /BD/BC− /BI/CB/BP/BD/BA/BF/A0/BE/BK/BIηπ /BC< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BK/BJηη < /BD. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BK/BKη/primeπ /BC/B4 /BD. /BH /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BI/CB/BP/BD/BA/BH/A0/BE/BK/BLη/primeη/prime< /BE. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BCη/primeη < /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BDη/primeρ /BC< /BD. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BEη/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BFηρ /BC< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BGη /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BE/BL/BHωη < /BD. /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BIωη/prime< /BE. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BJωρ /BC< /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BKω /CU/BC /B4/BL/BK/BC/B5 < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BL/BLωω < /BG. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BCφπ /BC< /BE. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BC/BDφη < /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BC/BEφη/prime< /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BC/BFφρ /BC< /BD. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BC/BGφω < /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BHφφ < /BD. /BH × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BI /CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ ηπ±/B5< /BF. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BJ /CP/BC /B4/BD/BG/BH/BC/B5±π∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ ηπ±/B5< /BE. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BC/BKπ /B7π−π /BC< /BJ. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /A0/BF/BC/BL ρ /BCπ /BC/B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BI/A0/BF/BD/BC ρ∓π±/CJ /CV /CL /B4 /BE. /BE/BK± /BC. /BE/BH/B5× /BD/BC− /BH/A0/BF/BD/BDπ /B7π−π /B7π−< /BE. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BD/BE ρ /BCρ /BC/B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BI/A0/BF/BD/BF ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5< /BH. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BD/BG /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/B5 /BE< /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BD/BH /CP/BD /B4/BD/BE/BI/BC/B5∓π±/CJ /CV /CL /B4 /BF. /BF± /BC. /BH /B5× /BD/BC− /BH/A0/BF/BD/BI /CQ∓/BDπ±× /BU/B4 /CQ∓/BD→ωπ∓/B5 /B4 /BD. /BC/BL± /BC. /BD/BH/B5× /BD/BC− /BH/A0/BF/BD/BJ /CP/BE /B4/BD/BF/BE/BC/B5∓π±/CJ /CV /CL< /BF. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BD/BKπ /B7π−π /BCπ /BC< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BD/BL ρ /B7ρ−/B4 /BE. /BG/BE± /BC. /BF/BD/B5× /BD/BC− /BH/A0/BF/BE/BC /CP/BD /B4/BD/BE/BI/BC/B5 /BCπ /BC< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BD ωπ /BC< /BD. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BE/BEπ /B7π /B7π−π−π /BC< /BL. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BF /CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−< /BI. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BE/BG /CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BHπ /B7π /B7π /B7π−π−π−< /BF. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BI /CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE/BJπ /B7π /B7π /B7π−π−π−π /BC< /BD. /BD /B1 /BV/C4/BP/BL/BC/B1/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BF/BE/BK /D4 /D4 < /BD. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BE/BL /D4 /D4π /B7π−< /BE. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BF/BC /D4 /D4/C3 /BC/B4 /BE. /BJ± /BC. /BG /B5× /BD/BC− /BI/A0/BF/BF/BD /A2 /B4/BD/BH/BG/BC/B5 /B7 /D4× /BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→/D4/C3 /BC/CB /B5 /CJ /CW /CL< /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BF/BE /CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BG. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BF /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BH± /BC. /BI /B5× /BD/BC− /BI/A0/BF/BF/BG /CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 →/D4 /D4 /B5< /BD. /BH × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BH /D4 /A3π−/B4 /BF. /BE± /BC. /BG /B5× /BD/BC− /BI/A0/BF/BF/BI /D4 /A6 /B4/BD/BF/BK/BH/B5−< /BE. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BJ /A1 /BC /A3 < /BL. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BK /D4 /A3/C3−< /BK. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BF/BL /D4 /A6 /BCπ−< /BF. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BG/BC /A3/A3 < /BF. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BG/BD /A1 /BC /A1 /BC< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BG/BE /A1 /B7/B7 /A1−−< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BG/BF /BW /BC/D4 /D4 /B4 /BD. /BD/BG± /BC. /BC/BL/B5× /BD/BC− /BG/A0/BF/BG/BG /BW−/D7 /A3/D4 /B4 /BE. /BL± /BC. /BL /B5× /BD/BC− /BH/A0/BF/BG/BH /BW∗/B4/BE/BC/BC/BJ/B5 /BC/D4 /D4 /B4 /BD. /BC/BF± /BC. /BD/BF/B5× /BD/BC− /BG/A0/BF/BG/BI /BW−/D4 /D4π /B7/B4 /BF. /BF/BK± /BC. /BF/BE/B5× /BD/BC− /BG/A0/BF/BG/BJ /BW∗−/D4 /D4π /B7/B4 /BG. /BK± /BC. /BH /B5× /BD/BC− /BG/A0/BF/BG/BK /A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5 < /BL × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BG/BL /A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5 < /BD. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BH/BC /A6−−/CR /A1 /B7/B7< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BH/BD /A3−/CR /D4π /B7π−/B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BH/BE /A3−/CR /D4 /B4 /BE. /BD /B7/BC. /BJ − /BC. /BH /B5× /BD/BC− /BH/A0/BF/BH/BF /A3−/CR /D4π /BC< /BH. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BH/BG /A3−/CR /D4π /B7π−π /BC< /BH. /BC/BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BH/BH /A3−/CR /D4π /B7π−π /B7π−< /BE. /BJ/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BH/BI /A3 /B7/CR /D4π /B7π−/B4 /BD. /BD/BE± /BC. /BF/BE/B5× /BD/BC− /BF/A0/BF/BH/BJ /A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5 /B4 /BI. /BG± /BD. /BL /B5× /BD/BC− /BG/A0/BF/BH/BK /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BF/BH/BL /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−< /BF. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BI/BC /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/B4 /BD. /BH± /BC. /BH /B5× /BD/BC− /BG/A0/BF/BI/BD /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/B4 /BE. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BF/BI/BE /A3−/CR /A3 /B7/CR< /BI. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BI/BF /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4 < /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BI/BG /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5 /B4 /BL /B7/BH − /BG /B5× /BD/BC− /BH/A0/BF/BI/BH /A3 /B7/CR /A3−/CR /C3 /BC/B4 /BK± /BH /B5× /BD/BC− /BG/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/B8 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A0/BF/BI/BIγγ /BU/BD < /BI. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BI/BJ /CT /B7/CT−/BU/BD < /BD. /BD/BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BI/BK /CT /B7/CT−γ /BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BI/BLµ /B7µ−/BU/BD < /BD. /BH × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BCµ /B7µ−γ /BU/BD < /BD. /BI × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BDτ /B7τ−/BU/BD < /BG. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BEπ /BC/lscript /B7/lscript−/BU/BD < /BD. /BE × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1 /BK/BK/BF /BK/BK/BF/BK/BK/BF /BK/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/BF/BJ/BFπ /BCν ν /BU/BD < /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BG π /BC/CT /B7/CT−/BU/BD < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BH π /BCµ /B7µ−/BU/BD < /BH. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BI /C3 /BC/lscript /B7/lscript−/BU/BD /CJ /CP /CL /B4 /BE. /BL /B7/BD. /BI − /BD. /BF /B5× /BD/BC− /BJ/A0/BF/BJ/BJ /C3 /BCν ν /BU/BD < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BKρ /BCν ν /BU/BD < /BG. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BJ/BL /C3 /BC/CT /B7/CT−/BU/BD /B4 /BD. /BF /B7/BD. /BI − /BD. /BD /B5× /BD/BC− /BJ/A0/BF/BK/BC /C3 /BCµ /B7µ−/BU/BD /B4 /BH. /BJ /B7/BE. /BE − /BD. /BK /B5× /BD/BC− /BJ/A0/BF/BK/BD /C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/BU/BD /CJ /CP /CL /B4 /BL. /BH± /BD. /BK /B5× /BD/BC− /BJ/A0/BF/BK/BE /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/BU/BD /B4 /BD. /BC/BG /B7/BC. /BF/BH − /BC. /BF/BD /B5× /BD/BC− /BI/A0/BF/BK/BF /C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/BU/BD /B4 /BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /B5× /BD/BC− /BI/A0/BF/BK/BG /C3∗/B4/BK/BL/BE/B5 /BCν ν /BU/BD < /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BK/BHφν ν /BU/BD < /BH. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BK/BI /CT±µ∓/C4/BY /CJ /CV /CL< /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BF/BK/BJπ /BC/CT±µ∓/C4/BY < /BD. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BK/BK /C3 /BC/CT±µ∓/C4/BY < /BE. /BJ × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BK/BL /C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/C4/BY < /BH. /BF × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BL/BC /C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/C4/BY < /BF. /BG × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BL/BD /C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/C4/BY < /BH. /BK × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/A0/BF/BL/BE /CT±τ∓/C4/BY /CJ /CV /CL< /BD. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BL/BFµ±τ∓/C4/BY /CJ /CV /CL< /BF. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BL/BG /CX/D2/DA/CX/D7/CX/CQ/D0/CT /BU/BD < /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BL/BHν νγ /BU/BD < /BG. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/CJ /CP /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /CQ /CL /BW∗∗/D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /CT/DC/CR/CX/D8/CT/CS/D7/D8/CP/D8/CT /DB/CX/D8/CW /D1/CP/D7/D7 /BE/BA/BE < /C5< /BE/BA/BK /BZ/CT/CE/BB/CR /BE/BA/CJ /CR /CL /CG /B4/BF/BK/BJ/BE/B5 /B7/CX/D7 /CP /CW/DD/D4 /D3/D8/CW/CT/D8/CX/CR/CP/D0 /CR/CW/CP /D6/CV/CT/CS/D4/CP /D6/D8/D2/CT/D6 /D3/CU /D8/CW/CT /CG /B4/BF/BK/BJ/BE/B5 /BA/CJ /CS /CL /CB/D8/CP/D2/CS/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /D3/CU /C3∗/B4/BD/BG/BD/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CP/D2/CS/C3∗/BE /B4/BD/BG/BF/BC/B5 /BA/CJ /CT /CL /BU /BC/CP/D2/CS /BU /BC/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8 /CX/D7 /D3/D2 /DB /CT/CX/CV/CW/D8/CT/CS/CP/DA/CT/D6/CP/CV/CT /D3/CU/D8/CW/CT /D8 /DB /D3 /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7/BA/CJ /CU /CL/CC /CW /CX /D7 /CS/CT /CR /CP /DD /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT /CR/D3/CW/CT/D6/CT/D2/D8 /D7/D9/D1 /D3/CU /D6/CT/D7/D3/D2/CP/D2/D8 /CP/D2/CS/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /C2 /C8/BP/BC /B7/C3π /CR/D3/D1/D4 /D3/D2/CT/D2/D8/D7 /DB/CX/D8/CW /BD/BA/BI/BC < /D1/C3π< /BE/BA/BD/BH /BZ/CT/CE/BB/CR /BE/BA/CJ /CV /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CW /CL /A2 /B4/BD/BH/BG/BC/B5 /B7/CS/CT/D2/D3/D8/CT/D7 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /D2/CP /D6/D6/D3 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/BC/BG/BI/BL± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BF/BG /BE/BT /CD/BU/BX/CA/CC /BC/BK /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BH/BL/BC± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BH/BC /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BC. /BC/BI/BC/BL± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BG/BC /BG/BT/BW /BT/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BH/BL± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BG/BC /BH/BT/BU/BX /BC/BE /BY /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BJ/BC± /BC. /BC/BC/BD/BF /B7/BC. /BC/BC/BF/BI − /BC. /BC/BC/BF/BD /BI/BT/BU/CA/BX/CD /BC/BD /C0 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BH/BE/BI± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BG/BI /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BC/BH/BH/BF± /BC. /BC/BC/BE/BI± /BC. /BC/BC/BH/BE /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BL/BC± /BC. /BC/BC/BC/BJ /B7/BC. /BC/BC/BF/BI − /BC. /BC/BC/BF/BH /BF/BT /CD/BU/BX/CA/CC /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /CA/BC. /BC/BH/BF/BL± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BF/BG /BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BC. /BC/BI/BC/BL± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BG/BC /BD/BC/BU/CA/C1/BX/CA/BX /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BH/BC/BK± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BI/BI /BD/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BZ /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1 /BC/BC /C9/BC. /BC/BH/BH/BE± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BI/BK /BD/BE/BT/BU/CA/BX/CD /BL/BI /C8 /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BD /C0/BC. /BC/BG/BG/BL± /BC. /BC/BC/BF/BE± /BC. /BC/BC/BF/BL /BF/BJ/BI /BD/BF/BU/BT/CA/C1/CB/C0 /BL/BH /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BC/BF/BC. /BC/BH/BD/BK± /BC. /BC/BC/BF/BC± /BC. /BC/BC/BI/BE /BG/BD/BC /BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C6 /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ/BC. /BC/BG/BH± /BC. /BC/BC/BF± /BC. /BC/BC/BG /BD/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BE/BF/BH /BD/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/D7/CT/CT/D2 /BF/BL/BK /BD/BJ/CB/BT/C6/BZ/C0/BX/CA/BT /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BJ/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BG /BD/BK/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BU /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BI/BC± /BC. /BC/BD/BC± /BC. /BC/BD/BG /BE/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BC± /BC. /BC/BC/BG± /BC. /BC/BC/BI /BE/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BJ/BC± /BC. /BC/BD/BE± /BC. /BC/BD/BL /BG/BJ /BE/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT /CP/D2/CS /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /BV/CP/D4 /D6/CX/D2/CX/B9/C4/CT/D0/D0/D3/D9/CR/CW/B9/C6/CT/D9/CQ /CT/D6/D8 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BM ρ /BE/BP/BD. /BD/BL/BD± /BC. /BC/BG/BK± /BC. /BC/BE/BK/B8 /CA/BD /B4/BD/B5 /BP /BD . /BG/BE/BL±/BC. /BC/BI/BD± /BC. /BC/BG/BG/B8 /CP/D2/CS /CA/BE /B4/BD/B5 /BP /BC . /BK/BE/BJ± /BC. /BC/BF/BK± /BC. /BC/BE/BE/BA /BF/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT/BA/BG/CD/D7/CT/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /CQ /D3/D8/CW /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/lscriptν /CP/D2/CS /BU /B7→ /BW /B4/BE/BC/BC/BJ/B5 /BC/lscriptν /D7/CP/D1/D4/D0/CT/D7/BA/BH/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BI/BT/BU/CA/BX/CD /BC/BD /C0 /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CP/CQ /D3/D9/D8 /BH/BC/BC/BC /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT/BA/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C9 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /BU /BC/B5/BP /B4/BF/BL . /BJ /B7/BD. /BK − /BE. /BE /B5/B1/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CP/D2/CP/DA/CT/D6/CP/CV/CT /D3/CU /D8 /DB /D3 /D1/CT/D8/CW/D3 /CS/D7 /D9/D7/CX/D2/CV /CT/DC/CR/D0/D9/D7/CX/DA/CT /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0 /BW∗/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2/BA /BK/BK/BG /BK/BK/BG/BK/BK/BG /BK/BK/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /CP/D7/D7/D9/D1/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /B7/B5 /BP /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /BC/B5/BP /B4 /BF /BJ . /BK± /BE. /BE/B5/B1 /CP/D2/CS /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BU /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /BW∗/CP/D2/CS /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BL/BV/D3/D1/CQ/CX/D2/CT/D7 /DB/CX/D8/CW /D4 /D6/CT/DA/CX/D3/D9/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BD/BC/CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CP/D1/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BW /BT/C5 /BC/BF/BA/BD/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BZ /CP/D7/D7/D9/D1/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /B7/B5 /BP /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /BC/B5/BP /B4 /BF /BJ . /BK± /BE. /BE/B5/B1 /CP/D2/CS /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BU /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /BW∗/CP/D2/CS /BW /CS/CT/CR/CP /DD/D7/BA/BD/BE/BT/BU/CA/BX/CD /BL/BI /C8 /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8 /DB /D3 /D1/CT/D8/CW/D3 /CS/D7 /D9/D7/CX/D2/CV /CT/DC/CR/D0/D9/D7/CX/DA/CT /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0 /BW∗/D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CX/D3/D2/BA/BD/BF/BU/BT/CA/C1/CB/C0 /BL/BH /D9/D7/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BL/BD± /BC. /BC/BK± /BC. /BD/BJ/B5/B1 /CP/D2/CS /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP/B4 /BI /BK . /BD± /BD. /BC± /BD. /BF/B5/B1/BA/BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C6 /CP/D7/D7/D9/D1/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /B7/B5 /BP /CU/D6/CP/CR/D8/CX/D3/D2 /B4 /BU /BC/B5/BP/BF /BK . /BE± /BD. /BF± /BE. /BE/B1 /CP/D2/CS τ/BU /BC/BP/BD. /BH/BK± /BC. /BC/BI /D4/D7/BA /A0/B4 /BW∗−/lscript /B7ν/lscript /B5/BB/D8/D3/D8/CP/D0 /BP /CJ/BH . /BD/BK− /BC. /BD/BF/B4/CU/D6/CP/CR/D8/CX/D3/D2/B4 /BU /BC/B5− /BF/BK. /BE/B5− /BD. /BH/B4τ/BU /BC−/BD. /BH/BK/B5/CL/B1/BA/BD/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP /BI /BK . /BD± /BD. /BC± /BD. /BF/B1/BA /CD/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /BW∗ /B7/CP/D2/CS /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BW /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BD/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BH/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D9/D7/CX/D2/CV /D8/CW/CT /D1/CT/D8/CW/D3 /CS /CS/CT/D7/CR/D6/CX/CQ /CT/CS/CX/D2 /CB/CC/C7/C6/BX /BL/BG /CQ/D9/D8 /DB/CX/D8/CW /D8/CW/CT /D9/D4 /CS/CP/D8/CT/CS /C8/BW/BZ /BL/BG /BU/B4 /BW /BC→ /C3−π /B7/B5/BA /CF /CT/CW /CP /DA /CT/D8 /CP /CZ /CT/D2 /D8/CW/CT/CX/D6/CP/DA/CT/D6/CP/CV/CT /CT /CP/D2/CSµ /DA/CP/D0/D9/CT/BA /CC/CW/CT/DD /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 α /BP/BE∗ /A0 /BC/BB/B4/A0−/B7/A0 /B7/B5− /BD/BP /BD . /BD± /BC. /BG± /BC. /BE/B8/BT/BT/BY /BP/BF /BB /BG ∗ /B4/A0−− /A0 /B7/B5/BB/A0 /BP /BC . /BE± /BC. /BC/BK± /BC. /BC/BI /CP/D2/CS /CP /DA/CP/D0/D9/CT /D3/CU/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BC/BF/BI/DF /BC . /BC/BG/BH/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D1/D3 /CS/CT/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/BD/BJ/BV/D3/D1/CQ/CX/D2/CX/D2/CV /BW∗ /BC/lscript /B7ν/lscript /CP/D2/CS /BW∗−/lscript /B7ν/lscript /CB/BT/C6/BZ/C0/BX/CA/BT /BL/BF /D8/CT/D7/D8 /CE− /BT /D7/D8/D6/D9/CR/D8/D9/D6/CT /CP/D2/CS /AC/D8 /D8/CW/CT/CS/CT/CR/CP /DD /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /BT/BY/BU /BP/BF /BB /BG ∗ /B4/A0−− /A0 /B7/B5/BB/A0 /BP /BC . /BD/BG± /BC. /BC/BI± /BC. /BC/BF/BA/BT/D7/D7/D9/D1/CX/D2/CV /CP /DA/CP/D0/D9/CT /D3/CU /CE/CR/CQ /B8 /D8/CW/CT/DD /D1/CT/CP/D7/D9/D6/CT /CE /B8 /BT/BD /B8/CP /D2 /CS /BT/BE /B8 /D8/CW/CT /D8/CW/D6/CT/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CU/D3 /D6/D8 /CW /CT/BW∗/lscriptν/lscript /CS/CT/CR/CP /DD /B8 /DB/CW/CT/D6/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D7/D0/CX/CV/CW/D8/D0/DD /CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/D2 /D1/D3 /CS/CT/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/BD/BK/BT/C6/CC/CA/BX/BT/CB/CH /BT/C6 /BL/BC /BU /CX/D7 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /BU /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7/BA/BD/BL/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BV /D7/D9/CV/CV/CT/D7/D8/D7 /CP /BW∗/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 γ/C4 /BBγ/CC /D3/CU /BC. /BK/BH± /BC. /BG/BH/BA/D3 /D6α /BP/BC. /BJ± /BC. /BL/BA/BE/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C2 /CX/D7 /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C2 /DA/CP/D0/D9/CT /D6/CT/D7/CR/CP/D0/CT/CS /D9/D7/CX/D2/CV /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5−→ /BW /BCπ−/B5/BP/BC. /BH/BJ± /BC. /BC/BG± /BC. /BC/BG/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF/BA/BE/BD/CF /CT/CW /CP /DA /CT /D8 /CP /CZ /CT/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /D8/CW/CT /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BU /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D1/D9/D3/D2/D7/B8/BC. /BC/BG/BI± /BC. /BC/BC/BH± /BC. /BC/BC/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D9/D7/CX/D2/CV /D8/CW/CT /D1/CT/D8/CW/D3 /CS /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /CB/CC/C7/C6/BX /BL/BG /CQ/D9/D8 /DB/CX/D8/CW/D8/CW/CT /D9/D4 /CS/CP/D8/CT/CS /C8/BW/BZ /BL/BG /BU/B4 /BW /BC→ /C3−π /B7/B5/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D7/D9/CV/CV/CT/D7/D8/D7 /CP /BW∗/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2/D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT α /BP/BC. /BI/BH± /BC. /BI/BI± /BC. /BE/BH/BA/BE/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C2 /CP/D7/D7/D9/D1/CT µ /B9 /CT /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /B8 /D8/CW/CT /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BC. /BG/BH/B8 /D8/CW/CT /BU/B4 /BW /BC→/C3−π /B7/B5/BP/B4 /BC . /BC/BG/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BG/B5/B8 /CP/D2/CS /D8/CW/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5−→ /BW /BCπ−/B5/BP /BC. /BG/BL± /BC. /BC/BK/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C2 /BA WEIGHTED AVERAGE 0.0523 ±0.0022 (Error scaled by 1.4) BUSKULIC 97 ALEPABBIENDI 00Q OPAL 0.0ABREU 01H DLPH 1.2ABE 02F BELL 1.9ADAM 03 CLE2 3.8ABDALLAH 04D DLPH 1.5AUBERT 08R BABR 2.5AUBERT 08Q BABR 0.8χ2 11.7 (Confidence Level = 0.070) 0.03 0.04 0.05 0.06 0.07 0.08 0.09/A0/parenleftBig/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BF/BJ± /BC. /BC/BF/BD± /BC. /BC/BF/BI /BC. /BH/BF/BJ± /BC. /BC/BF/BD± /BC. /BC/BF/BI/BC. /BH/BF/BJ± /BC. /BC/BF/BD± /BC. /BC/BF/BI /BC. /BH/BF/BJ± /BC. /BC/BF/BD± /BC. /BC/BF/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BD. /BD/BD± /BC. /BH/BD± /BC. /BC/BI /BD/BT /CD/BU/BX/CA/CC /BC/BK /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BC/BE /B7/BC. /BG/BC − /BC. /BF/BJ± /BC. /BF/BJ /BE/C5/BT /CC/CH/C2/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BE/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D3/CU /D8/CW/CT /CP/CR/CR/D3/D1/D4/CP/D2/DD/CX/D2/CV /BU /D1/CT/D7/D3/D2/BA /A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BC. /BK± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BK /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BF± /BC. /BL± /BC. /BE /BD, /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BG± /BD. /BC± /BC. /BE /BF/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BE± /BC. /BJ± /BC. /BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BU /BC→ /BW−/lscript /B7ν/lscript /B5/BP /B4 /BE . /BD/BE±/BC. /BE/BC/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−/lscript /B7ν/lscript /B5/BP/B4 /BE . /BD/BJ± /BC. /BD/BE/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW /BCπ−/lscript /B7ν/lscript /B5/CL/ /CJ/BU/B4 /BU /B7→ /BW /BC/lscript /B7ν/lscript /B5/CL /BP /BC . /BD/BH±/BC. /BC/BF± /BC. /BC/BF/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW /BC/lscript /B7ν/lscript /B5/BP/B4 /BE . /BE/BJ± /BC. /BD/BD/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BC→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BC→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BC→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗/BC /B4/BE/BG/BC/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BC→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BJ± /BC. /BH /BE. /BC± /BC. /BJ± /BC. /BH/BE. /BC± /BC. /BJ± /BC. /BH /BE. /BC± /BC. /BJ± /BC. /BH /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BG± /BC. /BG /BE. /BE± /BC. /BG± /BC. /BG/BE. /BE± /BC. /BG± /BC. /BG /BE. /BE± /BC. /BG± /BC. /BG /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig /BW∗ /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig /BW∗ /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig /BW∗ /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig /BW∗ /BCπ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK± /BC. /BK± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BK /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BH. /BJ± /BE. /BE± /BC. /BF /BD, /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD± /BD. /BG± /BC. /BF /BF, /BG/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BE/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BI± /BE. /BD± /BC. /BK/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BU /BC→ /BW−/lscript /B7ν/lscript /B5/BP /B4 /BE . /BD/BE±/BC. /BE/BC/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−/lscript /B7ν/lscript /B5/BP/B4 /BE . /BD/BJ± /BC. /BD/BE/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BX/DC/CR/D0/D9/CS/CT/D7 /BW∗ /B7/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /BWπ /D1/D3 /CS/CT/D7/BA/BG/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗ /BCπ−/lscript /B7ν/lscript /B5/CL/ /CJ/BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/lscript /B7ν/lscript /B5/CL /BP/BC. /BD/BC± /BC. /BC/BE± /BC. /BC/BD/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/lscript /B7ν/lscript /B5/BP/B4/BI. /BC/BJ± /BC. /BE/BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BD. /BL± /BC. /BL /BH. /BG± /BD. /BL± /BC. /BL/BH. /BG± /BD. /BL± /BC. /BL /BH. /BG± /BD. /BL± /BC. /BL /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BW/prime/BD /B4/BE/BG/BF/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW/prime−/BD→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript× /BU/B4 /BW∗−/BE→ /BW∗ /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC< /BF. /BC< /BF. /BC< /BF. /BC/BL/BC /BD/C4/C1/CE/BX/C6/CC/CB/BX/CE /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF /A0/parenleftbig /BW /B4∗ /B5/D2π/lscript /B7ν/lscript /B4/D2≥ /BD/B5/parenrightbig/BB/A0/parenleftbig/BW/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG/BK± /BC. /BC/BF/BE± /BC. /BC/BF/BC /BC. /BE/BG/BK± /BC. /BC/BF/BE± /BC. /BC/BF/BC/BC. /BE/BG/BK± /BC. /BC/BF/BE± /BC. /BC/BF/BC /BC. /BE/BG/BK± /BC. /BC/BF/BE± /BC. /BC/BF/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig ρ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig ρ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig ρ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig ρ−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /lscript /BP /CT /D3 /D6µ /B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /CT /CP/D2/CSµ /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BJ± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BF± /BC. /BF/BJ± /BC. /BF/BJ /BD/BT/BW /BT/C5 /BC/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BD/BJ± /BC. /BH/BG± /BC. /BF/BE /BE/C0/C7/C3/CD/CD/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BD/BG± /BC. /BE/BD± /BC. /BH/BI /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD/BJ± /BC. /BF/BG /B7/BC. /BI/BE − /BC. /BI/BK /BG/BT /CC/C0/BT/CA /BC/BF /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BC/BJ/BF. /BE/BL± /BC. /BG/BE± /BC. /BJ/BE /BH/BT /CD/BU/BX/CA/CC /BC/BF /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C7/BE. /BH/BJ± /BC. /BE/BL /B7/BC. /BH/BF − /BC. /BI/BE /BI/BU/BX/C0/CA/BX/C6/CB /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BC/BJ/BE. /BI/BL± /BC. /BG/BD /B7/BC. /BI/BD − /BC. /BI/BG /BJ/BU/BX/C0/CA/BX/C6/CB /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BH± /BC. /BG /B7/BC. /BJ − /BC. /BL /BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/BX/C0/CA/BX/C6/CB /BC/BC < /BG. /BD /BL/BC /BL/BU/BX/BT/C6 /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BK/BH /BK/BK/BH/BK/BK/BH /BK/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/CC/CW/CT /BU /BC/CP/D2/CS /BU /B7/D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B8 /BU /D0/CX/CU/CT/D8/CX/D1/CT/D7/B8 /CP/D2/CS /D6/CT/D0/CP/D8/CX/DA/CT/CR/CW/CP /D6/CV/CT/CS/BB/D2/CT/D9/D8/D6/CP/D0 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CC/CW/CT /D7/CX/CV/D2/CP/D0 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /D8/CP/CV/CV/CT/CS /CQ /DD /CP /D7/CT/CR/D3/D2/CS /BU /D1/CT/D7/D3/D2 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/D1/D3 /CS/CT /BU→ /BW /B4∗ /B5/lscriptν/lscript /BA /BF/BU /B7/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CX/D2/CR/D0/D9/CS/CT /CQ /D3/D8/CW/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CP/D2/CS /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/BG/BT /CC/C0/BT/CA /BC/BF /D6/CT/D4 /D3 /D6/D8/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /B7/BC. /BG/BJ − /BC. /BH/BC± /BC. /BG/BD± /BC. /BC/BD/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CS/D9/CT /D8/D3 /D6/CT/D7/CX/CS/D9/CP/D0 /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT /D7/CX/CV/D2/CP/D0/B8 /CP/D2/CS /D7/DD/D7/B9/D8/CT/D1/CP/D8/CX/CR /CS/D9/CT /D8/D3 /D6/CT/D7/CX/CS/D9/CP/D0 /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/CU/CT/CT/CS /D1/D3 /CS/CT/D7/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BH/CD/D7/CT/D7 /CX/D7/D3/D7/D4/CX/D2 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /CP/D2/CS /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2 /D8/D3 /CP/D0/D0 /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/CX/CT/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /AC/DA/CT /CS/CX/AB/CT/D6/B9/CT/D2/D8 /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BI/BT/DA/CT/D6/CP/CV/CX/D2/CV /DB/CX/D8/CW /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CC /D6/CT/D7/D9/D0/D8/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/D3 /D6/D6/CT/B9/D0/CP/D8/CX/D3/D2/D7 /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS/B8 /BU/BX/C0/CA/BX/C6/CB /BC/BC /D6/CT/D4 /D3 /D6/D8/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /B7/BC. /BF/BF − /BC. /BG/BI± /BC. /BG/BD/B8 /DB/CW/CT/D6/CT /D8/CW/CT/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BJ/BU/BX/C0/CA/BX/C6/CB /BC/BC /D6/CT/D4 /D3 /D6/D8/D7 /B7/BC. /BF/BH − /BC. /BG/BC± /BC. /BH/BC/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BU /B7/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /D9/D7/CX/D2/CV/CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD/BM /A0/B4 /BU /BC→ρ−/lscript /B7ν /B5/BP/BE/A0/B4 /BU /B7→ρ /BC/lscript /B7ν /B5≈ /BE/A0/B4 /BU /B7→ω/lscript /B7ν /B5/BA /C6/D3/CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6ω/lscriptν /CX/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/BK/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CC /D6/CT/D4 /D3 /D6/D8/D7 /B7/BC. /BH − /BC. /BJ± /BC. /BH /DB/CW/CT/D6/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BU /B7/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /D9/D7/CX/D2/CV/CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD/BM /A0/B4 /BU /BC→ρ−/lscript /B7ν /B5/BP /BE /A0 /B4 /BU /B7→ρ /BC/lscript /B7ν /B5≈ /BE/A0/B4 /BU /B7→ω/lscript /B7ν /B5/BA /C6/D3/CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6ω/lscriptν /CX/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/BL/BU/BX/BT/C6 /BL/BF /BU /D0/CX/D1/CX/D8 /D7/CT/D8 /D9/D7/CX/D2/CV /C1/CB/BZ/CF /C5/D3 /CS/CT/D0/BA /CD/D7/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CP/D2/CS /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D8/D3 /CR/D3/D1/CQ/CX/D2/CT/A0/B4ρ /BC/lscript /B7ν/lscript /B5 /CP/D2/CS /A0/B4 ω/lscript /B7ν/lscript /B5 /DB/CX/D8/CW /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 < /B4/BD. /BI/DF /BE. /BJ/B5× /BD/BC− /BG/CP/D8/BL /BC /B1/BV /C4/CU /D3 /D6 /BU /B7→ /B4ω /D3 /D6ρ /BC/B5/lscript /B7ν/lscript /BA /CC/CW/CT /D6/CP/D2/CV/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /D8/CW/CT /C1/CB/BZ/CF/B8 /CF/CB/BU/B8 /CP/D2/CS/C3/CB /D1/D3 /CS/CT/D0/D7/BA /BT/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle< /BC. /BC/BK/DF /BC. /BD/BF /CP/D8 /BL/BC/B1 /BV/C4 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CP/D7 /DB /CT/D0/D0/BA/A0/parenleftbig π−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig π−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig π−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig π−/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB 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/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BJ± /BC. /BD/BH± /BC. /BD/BD /BD, /BE/BT/BW /BT/C5 /BC/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BG/BI± /BC. /BC/BJ± /BC. /BC/BK /BF/BT /CD/BU/BX/CA/CC /BC/BJ /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BF/BK± /BC. /BD/BL± /BC. /BD/BG /BG/C0/C7/C3/CD/CD/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BF/BF± /BC. /BD/BJ± /BC. /BD/BD /BH/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BK± /BC. /BD/BC± /BC. /BD/BK /BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C7 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/B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig π−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig π−µ /B7νµ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /BT/CA/BZ/BD/C1/D2 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /B8 /D3/D2/CT /CT/DA/CT/D2/D8 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D4 /D6/D3/DA/CX/CS/CX/D2/CV /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6/D8 /CW /CT /CQ→ /D9/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA/A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL 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/BC/BD/BG± /BC. /BC/BC/BH/BC. /BC/BK/BD± /BC. /BC/BD/BG± /BC. /BC/BC/BH /BC. /BC/BK/BD± /BC. /BC/BD/BG± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI/BF± /BC. /BC/BD/BL± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR 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/BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BI< /BC. /BC/BE/BI< /BC. /BC/BE/BI< /BC. /BC/BE/BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BK/BJ /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BE/BG /BB/B4/A0/BE/BG /B7/A0/BE/BH /B5 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BE/BG /BB/B4/A0/BE/BG /B7/A0/BE/BH /B5/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BE/BG /BB/B4/A0/BE/BG /B7/A0/BE/BH /B5 /A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BW /B7/D7 /CG/parenrightbig/B7/A0/parenleftbig/BW−/D7 /CG/parenrightbig/bracketrightbig/A0/BE/BG /BB/B4/A0/BE/BG /B7/A0/BE/BH /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BJ/BL± /BC. /BC/BI/BI± /BC. /BC/BC/BH /BC. /BK/BJ/BL± /BC. /BC/BI/BI± /BC. /BC/BC/BH/BC. /BK/BJ/BL± /BC. /BC/BI/BI± /BC. /BC/BC/BH /BC. /BK/BJ/BL± /BC. /BC/BI/BI± /BC. /BC/BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BF/BF± /BC. /BC/BL/BE± /BC. /BC/BD/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF/BD< /BC. /BC/BF/BD< /BC. /BC/BF/BD< /BC. /BC/BF/BD/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF/BK /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig /A3−/CR /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BC/BD/BC /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD /BC. /BC/BH± /BC. /BC/BD/BC /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD /BC. /BC/BH± /BC. /BC/BD/BC /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD /BC. /BC/BH± /BC. /BC/BD/BC /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BL± /BC. /BC/BD/BJ /B7/BC. /BC/BD/BK − /BC. /BC/BD/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA /BK/BK/BI /BK/BK/BI/BK/BK/BI /BK/BK/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BE/BI /BB/B4/A0/BE/BI /B7/A0/BE/BJ /B5 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BE/BI /BB/B4/A0/BE/BI /B7/A0/BE/BJ /B5/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BE/BI /BB/B4/A0/BE/BI /B7/A0/BE/BJ /B5 /A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR /CG/parenrightbig/B7/A0/parenleftbig /A3−/CR /CG/parenrightbig/bracketrightbig/A0/BE/BI /BB/B4/A0/BE/BI /B7/A0/BE/BJ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG/BF /B7/BC. /BD/BD/BL − /BC. /BD/BE/BD± /BC. /BC/BC/BF /BC. /BE/BG/BF /B7/BC. /BD/BD/BL − /BC. /BD/BE/BD± /BC. /BC/BC/BF/BC. /BE/BG/BF /B7/BC. /BD/BD/BL − /BC. /BD/BE/BD± /BC. /BC/BC/BF /BC. /BE/BG/BF /B7/BC. /BD/BD/BL − /BC. /BD/BE/BD± /BC. /BC/BC/BF/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK/BI± /BC. /BD/BG/BE± /BC. /BC/BC/BJ /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig /CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG/BJ± /BC. /BC/BF/BC /B7/BC. /BC/BG/BH − /BC. /BC/BG/BC /BC. /BL/BG/BJ± /BC. /BC/BF/BC /B7/BC. /BC/BG/BH − /BC. /BC/BG/BC /BC. /BL/BG/BJ± /BC. /BC/BF/BC /B7/BC. /BC/BG/BH − /BC. /BC/BG/BC /BC. /BL/BG/BJ± /BC. /BC/BF/BC /B7/BC. /BC/BG/BH − /BC. /BC/BG/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BF/BL± /BC. /BC/BH/BD /B7/BC. /BC/BI/BF − /BC. /BC/BH/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG/BI± /BC. /BC/BE/BG /B7/BC. /BC/BE/BD − /BC. /BC/BD/BJ /BC. /BE/BG/BI± /BC. /BC/BE/BG /B7/BC. /BC/BE/BD − /BC. /BC/BD/BJ /BC. /BE/BG/BI± /BC. /BC/BE/BG /B7/BC. /BC/BE/BD − /BC. /BC/BD/BJ /BC. /BE/BG/BI± /BC. /BC/BE/BG /B7/BC. /BC/BE/BD − /BC. /BC/BD/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BF/BJ± /BC. /BC/BF/BI /B7/BC. /BC/BG/BD − /BC. /BC/BE/BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig /CR/CR/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BL/BF± /BC. /BC/BF/BC /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BD/BL/BF± /BC. /BC/BF/BC /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BD/BL/BF± /BC. /BC/BF/BC /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD. /BD/BL/BF± /BC. /BC/BF/BC /B7/BC. /BC/BH/BF − /BC. /BC/BG/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BJ/BI± /BC. /BC/BI/BE /B7/BC. /BC/BK/BK − /BC. /BC/BJ/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C6/BD/BX/DA/CT/D2/D8/D7 /CP /D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CQ /DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D2/CV /D3/D2/CT /BU /CP/D2/CS /D7/CT/CP /D6/CR/CW/CX/D2/CV /CU/D3 /D6 /CP /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/CR/CW/CP /D6/D1/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /CC/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CR/CW/CP /D6/D1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA/A0/parenleftbig/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BK± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BH± /BC. /BC/BH± /BC. /BD/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BF. /BC/BF± /BC. /BE/BF± /BC. /BE/BF /BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BI/BK± /BC. /BD/BE± /BC. /BE/BG /BD, /BF/BT/C0/C5/BX/BW /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BJ± /BC. /BI± /BC. /BH /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK± /BD. /BD± /BD. /BD /BE/BE /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BD /B7/BE. /BK − /BE. /BH /B7/BD. /BF − /BD. /BE /BG /BI/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BL/BG± /BC. /BE/BD± /BC. /BC/BL /BD, /BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C0/BE. /BL± /BC. /BG± /BC. /BD /BK/BD /BK/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/C0/C5/BX/BW /BC/BE /BU/BF. /BD± /BD. /BF± /BD. /BC /BJ /BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS/BA /BW/D3 /CT/D7 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS /D3/D2 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3 /D6 /BU /B7/BB /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7/BA /BF/BT/C0/C5/BX/BW /BC/BE /BU /D6/CT/D4 /D3 /D6/D8/D7 /CP/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/BG. /BH/B1 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D6/CT/D0/CP/D8/CX/DA/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/B8 /DB/CW/CX/CR/CW /CX/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CW/CT/D6/CT/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /CP/D7/D7/D9/D1/CT/D7 /BU /BC /BU /BC/BM /BU /B7/BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /CX/D7 /BG/BH/BM/BH/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /DB/CW/CX/CR/CW /CP/D7/D7/D9/D1/CT/D7 /BH/BC/BM/BH/BC/BA/BI/BU/BX/BU/BX/C3 /BK/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CQ /CT/CT/D2 /D9/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7/D2/D3/D8/CT/CS /CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL× /CJ/BU/B4 /BW /B7→ /C3 /BC/CBπ /B7/B5/CL /BP /B4/BG/BE . /BJ± /BE. /BD±/BE. /BE/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3 /BC/CBπ /B7/B5/BP /B4 /BD . /BG/BH± /BC. /BC/BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BK/BT/C4/BT/C5 /BL/BG /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL× /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP /B4/BC . /BE/BI/BH± /BC. /BC/BF/BE±/BC. /BC/BE/BF/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/B4 /BL . /BE/BE± /BC. /BE/BD/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig/BW−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BI± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BC/BE /BJ/BL /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BL± /BC. /BC/BC/BH± /BC. /BC/BC/BF /BL /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BE± /BC. /BC/BD/BE± /BC. /BC/BC/BL /BI /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−ρ /B7/B5/CL× /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP /BC. /BC/BC/BC/BJ/BC/BG ±/BC. /BC/BC/BC/BC/BL/BI ± /BC. /BC/BC/BC/BC/BJ/BC/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT /D7 /D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5 /BP/B4/BL. /BE/BE± /BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/B9/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C3 /CP/D7/D7/D9/D1/CT/D7 /BU /BC /BU /BC/BM /BU /B7/BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /CX/D7 /BG/BH/BM/BH/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /DB/CW/CX/CR/CW /CP/D7/D7/D9/D1/CT/D7 /BH/BC/BM/BH/BC/BA /A0/parenleftbig/BW−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/BW−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BL± /BC. /BJ± /BC. /BH /BG. /BL± /BC. /BJ± /BC. /BH/BG. /BL± /BC. /BJ± /BC. /BH /BG. /BL± /BC. /BJ± /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig/BW−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BI± /BC. /BI± /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BJ± /BD. /BH± /BD. /BC /BD/C5/BT/C0/BT/C8 /BT /CC/CA/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/BW−ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig/BW−ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/BW−ωπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BK± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BK± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BG/BC. /BC/BC/BE/BK± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BK± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BC/BG /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/CP/D0/D0 /D3/CQ/D7/CT/D6/DA/CT/CS ωπ /B7/CW/CP/DA/CX/D2/CV /D4 /D6/D3 /CR/CT/CT/CS/CT/CS /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT ρ/prime /B7/D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D8 /D1/CP/D7/D7 /BD/BF/BG/BL ± /BE/BH /B7/BD /BC − /BH/C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BG/BJ ± /BK/BI /B7/BG /BI − /BG/BH /C5/CT/CE/BA/A0/parenleftbig/BW−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/BW−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig/BW−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/BW−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BE. /BC/BG± /BC. /BH/BC± /BC. /BE/BJ/B5× /BD/BC− /BG/B4/BE. /BC/BG± /BC. /BH/BC± /BC. /BE/BJ/B5× /BD/BC− /BG/B4/BE. /BC/BG± /BC. /BH/BC± /BC. /BE/BJ/B5× /BD/BC− /BG/B4/BE. /BC/BG± /BC. /BH/BC± /BC. /BE/BJ/B5× /BD/BC− /BG/BD/BT/BU/BX /BC/BD /C1 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/BU/BX /BC/BD /C1 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU /BC→ /BW−/C3 /B7/B5/BB/BU/B4 /BU /BC→ /BW−π /B7/B5/BP /BC. /BC/BI/BK± /BC. /BC/BD/BH± /BC. /BC/BC/BJ/BA /CF /CT/D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7/B5/BP /B4/BF . /BC± /BC. /BG/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/BW−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/BW−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/BW−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD< /BF. /BD< /BF. /BD< /BF. /BD/BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig/BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/BW−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BK± /BD. /BD± /BD. /BH /BK. /BK± /BD. /BD± /BD. /BH/BK. /BK± /BD. /BD± /BD. /BH /BK. /BK± /BD. /BD± /BD. /BH /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig /BW /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig /BW /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig /BW /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG± /BC. /BG± /BC. /BK /BK. /BG± /BC. /BG± /BC. /BK/BK. /BG± /BC. /BG± /BC. /BK /BK. /BG± /BC. /BG± /BC. /BK /BD/C3/CD/CI/C5/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BC± /BC. /BI± /BD. /BH /BD, /BE/CB/BT /CC/C8 /BT /CC/C0/CH /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CI/C5/C1/C6 /BC/BJ < /BD/BI /BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ/BC /BL/BC /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BG/BC /BL/BC /BG/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ/BC/BC± /BH/BC/BC /BH /BH/BU/BX/C0/CA/BX/C6/BW/CB /BK/BF /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/D3 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /CP/CQ /D3/D9/D8 /D8/CW/CT /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CX/D7 /D1/CP/CS/CT /CX/D2 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/D8/D3 /BW∗/BC /B4/BE/BF/BG/BC/B5 π/CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /BW∗/BC /B4/BE/BF/BG/BC/B5 → /BW /BCπ /CX/D7< /BC. /BC/BC/BC/BD /CP/D8 /BL/BC/B1 /BV/C4 /CP/D2/CS /CX/D2/D8/D3 /BW∗/BE /B4/BE/BG/BI/BC/B5 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD/BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BCπ /CX/D7< /BC. /BC/BC/BC/BG /CP/D8 /BL/BC/B1 /BV/C4/BA/BG/BU/BX/BU/BX/C3 /BK/BJ /CP/D7/D7/D9/D1/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BU/B4 /BW /BC→/C3−π /B7/B5/BP /B4 /BG . /BE± /BC. /BG± /BC. /BG/B5/B1 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BP /B4 /BL . /BD± /BC. /BK± /BC. /BK/B5/B1/DB /CT/D6/CT /D9/D7/CT/CS/BA/BH/BV/D3 /D6/D6/CT/CR/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BM /BU/B4 /BW /BC→ /C3−π /B7/B5 /BP /B4/BC. /BC/BG/BE± /BC. /BC/BC/BI/B5/CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5 /BP /BH/BC/B1/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /BU/B4 /BU /BC→ /BW /BCπ /B7π−/B5/BU/B4 /BW /BC→ /C3 /B7π−/B5/BP /B4 /BC . /BF/BL± /BC. /BE/BI/B5× /BD/BC− /BE/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BI± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ/BL± /BC. /BC/BK± /BC. /BD/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BJ± /BC. /BG± /BC. /BD /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BK/BD± /BC. /BE/BG± /BC. /BC/BH /BG/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BI± /BC. /BF± /BC. /BG /BK/BE /BH/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BF/BJ± /BC. /BL/BI± /BC. /BC/BE /BI/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BF/BI± /BC. /BK/BK± /BC. /BC/BE /BD/BE /BJ/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BF/BI /B7/BD. /BH/BC − /BD. /BD/BC± /BC. /BC/BE /BH /BK/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC± /BG± /BD /BK /BL/BT/C3/BX/CA/CB /BL/BG /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BE. /BJ± /BD. /BG± /BD. /BC /BH /BD/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BH± /BE± /BE /BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BJ± /BH± /BH /BG/BD /BD/BE/BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BK/BJ /BK/BK/BJ/BK/BK/BJ /BK/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL /BP /BC . /BL/BL±/BC. /BD/BD± /BC. /BC/BK/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7/B5/BP /B4 /BE . /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS/BA /BW/D3 /CT/D7 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS /D3/D2 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3 /D6 /BU /B7/BB /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7/BA /BG/BU/CA/BT/C6/BW/BX/C6/BU/CD/CA/BZ /BL/BK /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BW∗/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BW∗→ /BWπ /B5/BA/BH/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BI/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BC± /BD. /BC± /BC. /BJ/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BJ/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE . /BK± /BC. /BL± /BC. /BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BK/BU/BX/BU/BX/C3 /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BK /B7/BD. /BH − /BD. /BE /B7/BD. /BC − /BC. /BI /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CD/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7 /D2/D3/D8/CT/CS/CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D2/CS /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/BL/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/BC. /BE/BD/BJ /CP/D2/CS /BF/BK/B1 /BU/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/BA/BD/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /D9/D7/CT /C8/BW/BZ /BK/BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT/BU/B4 /A7 /B4/BG /CB /B5→ /BU /B7/BU−/B5 /BP /BH/BH/B1 /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BG /BH /B1 /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BY /D9/D7/CT/D7 /D4/D7/CT/D9/CS/D3/D1/CP/D7/D7 /D8/CW/CP/D8 /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BW /BC/CP/D2/CS /BW /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BD/BE/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC . /BI/BC /B7/BC. /BC/BK − /BC. /BD/BH /BA /BT/D7/D7/D9/D1/CT/D7 /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BC. /BG/BC± /BC. /BC/BE /BW/D3 /CT/D7 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS /D3/D2 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig/BW−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BK/BC± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BG /BC. /BC/BC/BK/BC± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BG/BC. /BC/BC/BK/BC± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BG /BC. /BC/BC/BK/BC± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BG /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig/B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/B4 /BW−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BL± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BF /BC. /BC/BC/BF/BL± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BF/BC. /BC/BC/BF/BL± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BF /BC. /BC/BC/BF/BL± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BF /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig/BW−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BG /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BG/BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BG /BC. /BC/BC/BD/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BG /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig/BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/BW−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI/BC± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BE/BG /BC. /BC/BC/BI/BC± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BE/BG/BC. /BC/BC/BI/BC± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BE/BG /BC. /BC/BC/BI/BC± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BE/BG /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH/BE± /BC. /BC/BC/BH/BE± /BC. /BC/BC/BC/BD /BC. /BC/BD/BH/BE± /BC. /BC/BC/BH/BE± /BC. /BC/BC/BC/BD/BC. /BC/BD/BH/BE± /BC. /BC/BC/BH/BE± /BC. /BC/BC/BC/BD /BC. /BC/BD/BH/BE± /BC. /BC/BC/BH/BE± /BC. /BC/BC/BC/BD/BH/BD /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BH± /BC. /BC/BC/BK± /BC. /BC/BC/BK /BK /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BK± /BC. /BC/BC/BG± /BC. /BC/BC/BH /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /BC. /BH/BJ±/BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/B4 /BI /BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /D9/D7/CT /C8/BW/BZ /BK/BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT/BU/B4 /A7 /B4/BG /CB /B5→ /BU /B7/BU−/B5 /BP /BH/BH/B1 /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BG /BH /B1 /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−ρ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI/BK ± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI/BK ± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BI/BK ± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI/BK ± /BC. /BC/BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BI/BK ± /BC. /BC/BC/BC/BF ± /BC. /BC/BC/BC/BL /BD/BV/CB/C7/CA/C6/BT /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BI/BC ± /BC. /BC/BD/BD/BF ± /BC. /BC/BC/BC/BD /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BH/BK/BL ± /BC. /BC/BC/BF/BH/BE ± /BC. /BC/BC/BC/BC/BG /BD/BL /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BJ/BG ± /BC. /BC/BC/BD/BC ± /BC. /BC/BC/BD/BG /BJ/BI /BG, /BH/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BD ± /BC. /BC/BE/BL /B7/BC. /BC/BH/BL − /BC. /BC/BE/BG /BD/BL /BI/BV/C0/BX/C6 /BK/BH /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BV/CB/C7/CA/C6/BT /BC/BF /CX/D2/B9/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D9/D7/CT/CS /CX/D2 /BT/C4/BT/C5 /BL/BG/BA /BT /CU/D9/D0/D0 /CP/D2/CV/D9/D0/CP /D6 /AC/D8 /D8/D3 /D8/CW/D6/CT/CT /CR/D3/D1/D4/D0/CT/DC /CW/CT/D0/CX/CR/CX/D8 /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CX/D7/D4/CT /D6 /CU /D3 /D6/D1/CT/CS/BA/BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BL± /BC. /BC/BC/BK± /BC. /BC/BD/BD /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BJ± /BC. /BC/BC/BF± /BC. /BC/BC/BF /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /BC. /BH/BJ±/BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BG/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BH/CC/CW/CX/D7 /CS/CT/CR/CP /DD /CX/D7 /D2/CT/CP /D6/D0/DD /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0/D0/DD /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /A0L /BB/A0 /BP /B4/BL/BF ± /BH± /BH/B5/B1/B8 /CP/D7/CT/DC/D4 /CT/CR/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CU/CP/CR/D8/D3 /D6/CX/DE/CP/D8/CX/D3/D2 /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /B4/CA/C7/CB/C6/BX/CA /BL/BC/B5/BA /CC/CW/CT /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 π /B7π /BC/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D9/D2/CS/CT/D6 /D8/CW/CT ρ /B7/CX/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BL/B1 /CP/D8 /BL/BC/B1 /BV/C4/BA/BI/CD/D7/CT/D7 /BU/B4 /BW∗→ /BW /BCπ /B7/B5/BP /BC. /BI± /BC. /BD/BH /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5 /BP /BC/BA/BG/BA /BW/D3 /CT/D7 /D2/D3/D8 /CS/CT/D4 /CT/D2/CS/D3/D2 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BG± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BG± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD/BG± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BG± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD/BG± /BC. /BD/BE± /BC. /BD/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BC± /BC. /BG± /BC. /BD /BE/BT/BU/BX /BC/BD /C1 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/CL /BP/BC. /BC/BJ/BJ/BI± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BE/BL/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/BP/B4 /BE. /BJ/BI± /BC. /BD/BF/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/BU/BX /BC/BD /C1 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/CL /BP /BC . /BC/BJ/BG±/BC. /BC/BD/BH± /BC. /BC/BC/BI/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/BP /B4 /BE . /BJ/BI±/BC. /BD/BF/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BCπ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BJ± /BC. /BF /BF. /BC± /BC. /BJ± /BC. /BF/BF. /BC± /BC. /BJ± /BC. /BF /BF. /BC± /BC. /BJ± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BE± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BK± /BD. /BF± /BC. /BK /BE/C5/BT/C0/BT/C8 /BT /CC/CA/BT /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /CP/D2 /D9/D2/D4 /D3/D0/CP /D6/CX/DE/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BJ< /BG. /BJ< /BG. /BJ< /BG. /BJ/BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BL± /BE. /BE± /BE. /BH /BD/BE. /BL± /BE. /BE± /BE. /BH/BD/BE. /BL± /BE. /BE± /BE. /BH /BD/BE. /BL± /BE. /BE± /BE. /BH /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BC ± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BC ± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BC ± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BC ± /BC. /BC/BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BC/BC/BI/BK/BD ± /BC. /BC/BC/BC/BE/BF ± /BC. /BC/BC/BC/BJ/BE /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BI/BF ± /BC. /BC/BC/BD/BC ± /BC. /BC/BC/BD/BD /BE, /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BF/BG ± /BC. /BC/BC/BF/BI ± /BC. /BC/BC/BC/BD /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BC/BD ± /BC. /BC/BC/BG/BD ± /BC. /BC/BC/BC/BD /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BF ± /BC. /BC/BC/BL ± /BC. /BC/BD/BI /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BG/BE /BL/BC /BJ/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BF/CC/CW/CT /D8/CW/D6/CT/CT /D4/CX/D3/D2 /D1/CP/D7/D7 /CX/D7 /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CQ /CT /CQ /CT/D8 /DB /CT/CT/D2 /BD. /BC/CP /D2 /CS /BD . /BI /BZ/CT/CE /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CP/D2 /CP/BD/D1/CT/D7/D3/D2/BA /B4/C1/CU /D8/CW/CX/D7 /CR/CW/CP/D2/D2/CT/D0 /CX/D7 /CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /CP /B7/BD /B8 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6 /BW∗−/CP /B7/BD /CX/D7 /D8 /DB/CX/CR/CT/D8/CW/CP/D8 /CU/D3 /D6 /BW∗−π /B7π /B7π−/BA/B5/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BH/BL± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BF/BJ /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6 /CZ /C1/C1/C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA /BK/BK/BK /BK/BK/BK/BK/BK/BK /BK/BK/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BE± /BC. /BC/BC/BF± /BC. /BC/BC/BG /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /BC. /BH/BJ±/BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/B4 /BI /BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BV /D9/D7/CT /C8/BW/BZ /BK/BI /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT/BU/B4 /A7 /B4/BG /CB /B5→ /BU /B7/BU−/B5 /BP /BH/BH/B1 /CP/D2/CS /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/BG /BH /B1 /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/B9/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/BJ/BU/BX/BU/BX/C3 /BK/BJ /DA/CP/D0/D9/CT /CW/CP/D7 /CQ /CT/CT/D2 /D9/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/BX/CA/C3/BX/C4/C5/BT/C6 /BL/BD /D8/D3 /D9/D7/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7/D2/D3/D8/CT/CS /CU/D3 /D6 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA WEIGHTED AVERAGE 0.0070 ±0.0008 (Error scaled by 1.3) ALBRECHT 90J ARGBORTOLETTO 92 CLEO 3.1ALAM 94 CLE2 0.2MAJUMDER 04 BELL 0.1χ2 3.4 (Confidence Level = 0.187) 0 0.005 0.01 0.015 0.02 0.025/A0/parenleftBig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BC/BC± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI /BC. /BC/BC/BC/BC± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI/BC. /BC/BC/BC/BC± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI /BC. /BC/BC/BC/BC± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7ρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH/BJ/BF ± /BC. /BC/BC/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BG /BC. /BC/BC/BH/BJ/BF ± /BC. /BC/BC/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BG/BC. /BC/BC/BH/BJ/BF ± /BC. /BC/BC/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BG /BC. /BC/BC/BH/BJ/BF ± /BC. /BC/BC/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BG /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BI/BK± /BC. /BC/BC/BF/BE± /BC. /BC/BC/BE/BD /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/CP/BD /B4/BD/BE/BI/BC/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF/BC± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BE/BI± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BE/BE /BD, /BE/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BH/BE± /BC. /BC/BC/BJ/BC± /BC. /BC/BC/BC/BD /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BL/BG /DA/CP/D0/D9/CT /CX/D7 /D8 /DB/CX/CR/CT /D8/CW/CT/CX/D6 /A0/B4 /BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−/B5/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT/CX/D6/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D8/CW/CP/D8 /D8/CW/CT /D8/CW/D6/CT/CT /D4/CX/D3/D2/D7 /CP /D6/CT /CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /CX/D2 /D8/CW/CT /CP/BD /B4/BD/BE/BI/BC/B5 /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BD . /BC/D8 /D3/BD . /BI/BZ/CT/CE/BA/BE/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BK± /BC. /BC/BC/BI± /BC. /BC/BC/BI /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ/BI± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BI± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ/BI± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BI± /BC. /BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ/BE± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BE/BG /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BG/BH± /BC. /BC/BD/BK/BD± /BC. /BC/BC/BC/BF /BE/BK /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/CP/D0/D0 /D3/CQ/D7/CT/D6/DA/CT/CS ωπ /B7/CW/CP/DA/CX/D2/CV /D4 /D6/D3 /CR/CT/CT/CS/CT/CS /D8/CW/D6/D3/D9/CV/CW /D8/CW/CT ρ/prime /B7/D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D8 /D1/CP/D7/D7 /BD/BF/BG/BL ± /BE/BH /B7/BD /BC − /BH/C5/CT/CE /CP/D2/CS /DB/CX/CS/D8/CW /BH/BG/BJ ± /BK/BI /B7/BG /BI − /BG/BH /C5/CT/CE/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BG/BD± /BC. /BC/BD/BH± /BC. /BC/BD/BI /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /BC. /BH/BJ±/BC. /BC/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/B4 /BI /BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/A0/parenleftbig/BW∗−/BFπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/BW∗−/BFπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig/BW∗−/BFπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/BW∗−/BFπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ/BE± /BC. /BH/BL± /BC. /BJ/BD /BG. /BJ/BE± /BC. /BH/BL± /BC. /BJ/BD/BG. /BJ/BE± /BC. /BH/BL± /BC. /BJ/BD /BG. /BJ/BE± /BC. /BH/BL± /BC. /BJ/BD /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/D4 /D4π 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/DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BE± /BC. /BC/BC/BJ /BF /BI/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CI/CD/C8 /BT/C6/BV /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BJ. /BH± /BC. /BE± /BD. /BD/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BG± /BC. /BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC . /BI/BG± /BC. /BD/BF± /BC. /BD/BC/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BK/BJ± /BC. /BC/BC/BE/BG± /BC. /BC/BC/BE/BC /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BJ± /BC. /BC/BD/BF± /BC. /BC/BC/BI /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/BJ. /BJ± /BD. /BC/B1/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BK/BC± /BC. /BC/BC/BG/BH± /BC. /BC/BC/BF/BC /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BC±/BC. /BC/BD/BD/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7/C5/CP /D6/CZ /C1 /C1 /C1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /BA/BI/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /CP/D7/D7/D9/D1/CT /BU/B4 /BW/D7→φπ /B7/B5 /BP /BE/B1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BK/BF± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BF± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BK/BF± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BF± /BC. /BC/BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BH± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BC/BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BK/BH± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BC/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BF /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BL/BC± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BC/BJ /BF/BT/C0/C5/BX/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BD± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BJ/BG± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BC/BI /BI/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/C0/C5/BX/BW /BC/BC /BU/BC. /BC/BE/BG± /BC. /BC/BD/BG /BF /BJ/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BJ/BD± /BC. /BD/BF± /BC. /BC/BL/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT /CD/BU/BX/CA/CC /BC/BF /C1 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BC/BF± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BF /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5 /BP/BC. /BC/BF/BI/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BF/BT/C0/C5/BX/BW /BC/BC /BU /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BD/BC± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BD/BD /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BF/BI/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BG± /BC. /BC/BD/BC± /BC. /BC/BC/BF /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /B7/CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→/C3−π /B7/B5/BP /BF. /BJ/BD± /BC. /BE/BH/B1/B8 /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /BJ. /BD± /BD. /BC/B1/B8 /CP/D2/CS /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→/BW /BCπ /B7/B5/BP /BH /BH ± /BG/B1/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BI± /BC. /BC/BC/BL± /BC. /BC/BC/BI /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BC± /BC. /BC/BD/BD/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /C5/CP /D6/CZ /C1 /C1 /C1/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D8/CW/CT /BW /CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /BA/BI/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BL/BF± /BC. /BC/BC/BE/BF± /BC. /BC/BC/BD/BI /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BJ/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /CP/D7/D7/D9/D1/CT /BU/B4 /BW/D7→φπ /B7/B5 /BP /BE/B1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/A0/parenleftbig/BW−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig/BW−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/A0/parenleftbig/BW−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig/BW−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BI± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BI± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BI± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BI± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BF± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BC/BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BK/BC± /BC. /BC/BC/BF/BF± /BC. /BC/BC/BC/BI /BE/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BI/BL± /BC. /BD/BI± /BC. /BC/BL/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BC/BC± /BC. /BC/BC/BF/BH± /BC. /BC/BC/BE/BE /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BJ± /BC. /BC/BD/BJ± /BC. /BC/BC/BL /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/BJ. /BJ± /BD. /BC/B1/BA/bracketleftbig/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/B7/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BJ/BF /B7/A0/BJ/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/B7/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BJ/BF /B7/A0/BJ/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/B7/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BJ/BF /B7/A0/BJ/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/D7/parenrightbig/B7/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BJ/BF /B7/A0/BJ/BH /B5/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH± /BC. /BG± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BF /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BG± /BC. /BL± /BC. /BF /BE/BE /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BF /C1 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BC/BC± /BC. /BD/BL± /BC. /BF/BL/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BI/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /D6/CT/D4 /D3 /D6/D8/D7 /B4/BJ. /BH± /BE. /BC/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ/BL± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BL± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ/BL± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BL± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BJ± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BD/BG /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BK/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BD/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BH /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BI/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BF /BF/BT /CD/BU/BX/CA/CC /BC/BF /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BH± /BC. /BC/BC/BG± /BC. /BC/BC/BD /BG/BT/C0/C5/BX/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD/BI± /BC. /BC/BC/BL± /BC. /BC/BC/BD /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BI± /BC. /BC/BC/BH± /BC. /BC/BC/BD /BI/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /C0 /C5 /BX /BW/BC /BC /BU/BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BI/BK± /BC. /BE/BD± /BC. /BD/BL/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BI/BE±/BC. /BC/BC/BI/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D4 /CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT /CX/D7 /D9/D7/CT/CS /CP/D2/CS /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D4/CP /D6/D8/CX/CR/D0/CT /CS/CT/B9/CR/CP /DD /D6/CP/D8/CT /D3/CU /BW /B7/CB /D1/CT/D7/D3/D2/BA /C1/D8 /CP/D0/D7/D3 /D4 /D6/D3/DA/CX/CS/CT/D7 /CP /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU /BU/B4 /BW /B7/CB→ φπ /B7/B5/BP/B4 /BG . /BK/BD± /BC. /BH/BE± /BC. /BF/BK/B5/B1/BA/BF/BT /CD/BU/BX/CA/CC /BC/BF /C1 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BL/BJ± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BF/BC /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5 /BP/BC. /BC/BF/BI/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BG/BT/C0/C5/BX/BW /BC/BC /BU /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BK/BE± /BC. /BC/BC/BF/BJ± /BC. /BC/BC/BE/BH /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BF/BI/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BI± /BC. /BC/BD/BG± /BC. /BC/BC/BI /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BE/BJ/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BD/BL/BL/BC /BW /B7/CP/D2/CS /BW∗/B4/BE/BC/BD/BC/B5 /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/BA/CV/BA/B8 /BU/B4 /BW /BC→/C3−π /B7/B5/BP /BF. /BJ/BD± /BC. /BE/BH/B1/B8 /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /BJ. /BD± /BD. /BC/B1/B8 /CP/D2/CS /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→/BW /BCπ /B7/B5/BP /BH /BH ± /BG/B1/BA/BI/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BC/BF± /BC. /BC/BC/BH/BC± /BC. /BC/BC/BF/BI /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−/C3 /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG /B7/BD. /BG − /BD. /BF± /BC. /BG /BG. /BG /B7/BD. /BG − /BD. /BF± /BC. /BG/BG. /BG /B7/BD. /BG − /BD. /BF± /BC. /BG /BG. /BG /B7/BD. /BG − /BD. /BF± /BC. /BG /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BF /B7/BD. /BH − /BD. /BF± /BD. /BI/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BI± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BL/BC /BK/BL/BC/BK/BL/BC /BK/BL/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5−π /B7× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−/C3 /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BG< /BC. /BL/BG< /BC. /BL/BG< /BC. /BL/BG/BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−π /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−π /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−π /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5−π /B7× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5−→ /BW−/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BC< /BC. /BG/BC< /BC. /BG/BC< /BC. /BG/BC/BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig/BW−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/A0/parenleftbig/BW−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig/BW−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI× /BD/BC− /BH < /BF. /BI× /BD/BC− /BH< /BF. /BI× /BD/BC− /BH < /BF. /BI× /BD/BC− /BH/BL/BC /BD/CI/CD/C8 /BT/C6/BV /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig/BW∗−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/A0/parenleftbig/BW∗−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig/BW∗−/D7 /BW /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG < /BD. /BF× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗−/D7 /BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig/BW∗−/D7 /BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/A0/parenleftbig/BW∗−/D7 /BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig/BW∗−/D7 /BW∗ /B7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG < /BE. /BG× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL /B7/BC. /BG/BE − /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL /B7/BC. /BG/BE − /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL /B7/BC. /BG/BE − /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL /B7/BC. /BG/BE − /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BD. /BH /B7/BC. /BH − /BC. /BG± /BC. /BD /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BD /B7/BC. /BF/BC − /BC. /BE/BH± /BC. /BC/BI /BD, /BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BK± /BC. /BG /B7/BC. /BJ − /BC. /BH /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BK/BI /B7/BC. /BF/BF − /BC. /BE/BI± /BC. /BE/BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BH< /BC. /BL/BH< /BC. /BL/BH< /BC. /BL/BH/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BG /B7/BC. /BH − /BC. /BG /BD. /BH± /BC. /BG /B7/BC. /BH − /BC. /BG /BD. /BH± /BC. /BG /B7/BC. /BH − /BC. /BG /BD. /BH± /BC. /BG /B7/BC. /BH − /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI± /BD. /BH± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK /B7/BE. /BE − /BD. /BI± /BD. /BD /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BL /B7/BD. /BH − /BD. /BF± /BC. /BL /BE, /BG/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS /CX/D2 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /D8/CW/CP/D8 /D3/D2/CT /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2/D7 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/CL/BP/B4 /BE. /BF /B7/BD. /BC − /BC. /BJ± /BC. /BF/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/BP/B4 /BG /BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/CL/BP/B4 /BD. /BL /B7/BC. /BJ − /BC. /BI± /BC. /BE/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→ /BW∗ /B7/D7π /BC/B5/BP/B4 /BG /BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ /B7/BC. /BD/BJ − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BJ /B7/BC. /BD/BJ − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BJ /B7/BC. /BD/BJ − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BJ /B7/BC. /BD/BJ − /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BI /B7/BC. /BE/BH − /BC. /BD/BI± /BC. /BC/BH /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BJ /B7/BC. /BE/BE − /BC. /BE/BC± /BC. /BC/BH /BD, /BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BK± /BC. /BE /B7/BC. /BF − /BC. /BE /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BK/BE /B7/BC. /BE/BE − /BC. /BD/BL± /BC. /BE/BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BI±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW∗ /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI/BC< /BC. /BI/BC< /BC. /BI/BC< /BC. /BI/BC/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW−× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BI< /BC. /BF/BI< /BC. /BF/BI< /BC. /BF/BI/BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BF± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BF± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BF± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BF± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK± /BE. /BC± /BD. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD /B7/BH − /BG± /BF /BE, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV/B9/D1/CP/D7/D7 /D1/CT/D8/CW/D3 /CS /CX/D2 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /D8/CW/CP/D8 /D3/D2/CT /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2/D7 /CX/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BA /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/B5/CL× /CJ/BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→/BW∗ /B7/D7π /BC/B5/CL /BP /B4/BH . /BH± /BD. /BE /B7/BE. /BE − /BD. /BI /B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW/D7 /BD /B4/BE/BG/BI/BC/B5 /B7→/BW∗ /B7/D7π /BC/B5 /BP /B4/BG/BK ± /BD/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 × /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 × /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 × /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5 × /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→ /BW /B7/D7γ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BF /B7/BC. /BL − /BC. /BI /BE. /BF± /BC. /BF /B7/BC. /BL − /BC. /BI /BE. /BF± /BC. /BF /B7/BC. /BL − /BC. /BI /BE. /BF± /BC. /BF /B7/BC. /BL − /BC. /BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BD± /BC. /BG/BK± /BC. /BF/BE /BD. /BJ/BD± /BC. /BG/BK± /BC. /BF/BE/BD. /BJ/BD± /BC. /BG/BK± /BC. /BF/BE /BD. /BJ/BD± /BC. /BG/BK± /BC. /BF/BE /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BE± /BC. /BK/BK± /BC. /BI/BI /BF. /BF/BE± /BC. /BK/BK± /BC. /BI/BI/BF. /BF/BE± /BC. /BK/BK± /BC. /BI/BI /BF. /BF/BE± /BC. /BK/BK± /BC. /BI/BI /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BU/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig/BW−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BD± /BD. /BC/BF± /BC. /BF/BD /BE. /BI/BD± /BD. /BC/BF± /BC. /BF/BD/BE. /BI/BD± /BD. /BC/BF± /BC. /BF/BD /BE. /BI/BD± /BD. /BC/BF± /BC. /BF/BD /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/A0/parenleftbig/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/BW∗−/BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7× /BU/B4 /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7→ /BW∗ /B7/C3 /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC/BC± /BD. /BH/BD± /BC. /BI/BJ /BH. /BC/BC± /BD. /BH/BD± /BC. /BI/BJ/BH. /BC/BC± /BD. /BH/BD± /BC. /BI/BJ /BH. /BC/BC± /BD. /BH/BD± /BC. /BI/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/A0/parenleftbig/BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/BW−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD< /BD< /BD< /BD/BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BL/BD /BK/BL/BD/BK/BL/BD /BK/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−/BWsJ /B4/BE/BH/BJ/BF/B5 /B7× /BU/B4 /BWsJ /B4/BE/BH/BJ/BF/B5 /B7→ /BW /BC/C3 /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/BW /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/BW /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/A0/parenleftbig/BW /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/BW /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BF± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BF± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH. /BF± /BF. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BF± /BF. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG± /BG± /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BC /B7/BL − /BJ± /BE /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI± /BL± /BE /BF/BT /CD/BU/BX/CA/CC /BC/BF /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 < /BE/BF/BC /BL/BC /BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF/BC/BC /BL/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW /B7/D7π−/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BC . /BI/BF± /BC. /BD/BH±/BC. /BC/BH/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW /B7/D7π−/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BC . /BK/BI /B7/BC. /BF/BJ − /BC. /BF/BC±/BC. /BD/BD/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT /CD/BU/BX/CA/CC /BC/BF /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW /B7/D7π−/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BD . /BD/BF± /BC. /BF/BF±/BC. /BE/BD/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BE/BJ/BC× /BD/BC− /BI/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /CP/D7/D7/D9/D1/CT /BU/B4 /BW/D7→φπ /B7/B5/BP/BE /B1 /BA /bracketleftbig/A0/parenleftbig/BW /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BL/BL /B7/A0/BD/BC/BL /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BL/BL /B7/A0/BD/BC/BL /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BL/BL /B7/A0/BD/BC/BL /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BL/BL /B7/A0/BD/BC/BL /B5/BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BJ× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BJ± /BC. /BE /BF. /BC± /BC. /BJ± /BC. /BE/BF. /BC± /BC. /BJ± /BC. /BE /BF. /BC± /BC. /BJ± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 < /BG/BC /BL/BC /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗ /B7/D7π−/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BD . /BF/BE± /BC. /BE/BJ±/BC. /BD/BH/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG/BG× /BD/BC− /BH/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA /bracketleftbig/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BC/BC /B7/A0/BD/BD/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BC/BC /B7/A0/BD/BD/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BC/BC /B7/A0/BD/BD/BC /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW∗ /B7/D7π−/parenrightbig/B7/A0/parenleftbig/BW∗−/D7 /C3 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/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BW∗ /B7/D7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/A0/parenleftbig/BW∗ /B7/D7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BW∗ /B7/D7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI< /BC. /BC/BC/BC/BI/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BH /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA 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< /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW∗ /B7/D7 /CP−/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /CP−/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /CP−/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /CP−/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI< /BF. /BI< /BF. /BI< /BF. /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 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/BC/BG/BF/BK/BA/A0/parenleftbig/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BK< /BC. /BC/BC/BD/BK< /BC. /BC/BC/BD/BK< /BC. /BC/BC/BD/BK/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BL× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW 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/BE/BL± /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK± /BH± /BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF/BJ /B7/BD /BD − /BD/BC± /BF /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI± /BD/BC± /BE /BF/BT /CD/BU/BX/CA/CC /BC/BF /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 < /BD/BL/BC /BL/BC /BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF/BC/BC /BL/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−/D7 /C3 /B7/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5 /CL/BP/B4 /BD . /BE/BD± /BC. /BD/BJ±/BC. /BD/BD/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−/D7 /C3 /B7/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BD . /BI/BD /B7/BC. /BG/BH − /BC. /BF/BK±/BC. /BE/BD/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT /CD/BU/BX/CA/CC /BC/BF /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW−/D7 /C3 /B7/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5 /CL/BP/B4 /BD . /BD/BI± /BC. /BF/BI±/BC. /BE/BG/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BE/BF/BC× /BD/BC− /BI/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /CP/D7/D7/D9/D1/CT /BU/B4 /BW/D7→φπ /B7/B5 /BP /BE/B1/BA/A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/BW∗−/D7 /C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BI± /BC. /BE /BE. /BE± /BC. /BI± /BC. /BE/BE. /BE± /BC. /BI± /BC. /BE /BE. /BE± /BC. /BI± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BH /BL/BC /BT /CD/BU/BX/CA/CC /BC/BF /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 < /BD/BG /BL/BC /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /BW∗−/D7 /C3 /B7/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /B4/BC . /BL/BJ± /BC. /BE/BG±/BC. /BD/BE/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD/BJ× /BD/BC− /BH/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA /BK/BL/BE /BK/BL/BE/BK/BL/BE /BK/BL/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig/BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/BW−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BK< /BC. /BC/BC/BC/BK< /BC. /BC/BC/BC/BK< /BC. /BC/BC/BC/BK/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BE/BK /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BL. /BJ× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BI× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/A0/parenleftbig/BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/BW∗−/D7 /C3∗/B4/BK/BL/BE/B5 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL< /BC. /BC/BC/BC/BL/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BG /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BD/BD. /BC× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BG/BF/BK/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BX /D6/CT/D4 /D3 /D6/D8/D7< /BH. /BK× /BD/BC− /BF/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BE/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/BC. /BC/BG/BF/BK/BA/A0/parenleftbig/BW−/D7π /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/A0/parenleftbig/BW−/D7π /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/BW−/D7π /B7/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH< /BC. /BC/BC/BH/BL/BC 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/A0/parenleftbig /BW /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig /BW /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/A0/parenleftbig /BW /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig /BW /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH/BL± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BL± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH/BL± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BL± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BJ± /BC. /BE/BF± /BC. /BE/BK /BD/BU/C4 /CH/CC/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BC± /BC. /BF± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK± /BC. /BH /B7/BC. /BG − /BC. /BF /BD/BT/BU/BX /BC/BE /C2 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BU /C4 /CH/CC/C0 /BC/BI < /BH. /BD /BL/BC /BE/C6/BX/C5/BT /CC/C1 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BF /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/C6 /BX /C5 /BT /CC/C1 /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/BX/C5/BT /CC/C1 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BW /BC/B8 /BW∗ /BC/B8η /B8η/prime/B8 /CP/D2/CS ω /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→ /C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/A0/parenleftbig/BW /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig/BW /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/A0/parenleftbig/BW /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig/BW /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD. /BI< /BD/BD. /BI< /BD/BD. /BI< /BD/BD. /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig/BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/A0/parenleftbig/BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig/BW /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK /BL/BC /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF 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/BB/A0 /A0/parenleftbig /BW∗ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/A0/parenleftbig /BW∗ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0 /A0/parenleftbig /BW∗ /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH× /BD/BC− /BH < /BE. /BH× /BD/BC− /BH< /BE. /BH× /BD/BC− /BH < /BE. /BH× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BC× /BD/BC− /BH/BL/BC /BD/BT/CA/CC/CD/CB/C7 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA /BD. /BF/BL± /BC. /BD/BK± /BC. /BE/BI /BD/BU/C4 /CH/CC/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BL± /BC. /BG± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BE/BC /B7/BC. /BH/BL − /BC. /BH/BE± /BC. /BJ/BL /BD/BV/C7 /BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ /B7/BC. /BK − /BC. /BJ /B7/BC. /BH − /BC. /BI /BD/BT/BU/BX /BC/BE /C2 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BU /C4 /CH/CC/C0 /BC/BI < /BG. /BG /BL/BC /BE/C6/BX/C5/BT /CC/C1 /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BV /C7 /BT/C6 /BC/BE < /BL. /BJ /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/C6 /BX /C5 /BT /CC/C1 /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/BX/C5/BT /CC/C1 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BW /BC/B8 /BW∗ /BC/B8η /B8η/prime/B8 /CP/D2/CS ω /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA WEIGHTED AVERAGE 1.7±0.4 (Error scaled by 1.5) COAN 02 CLE2 0.2AUBERT 04B BABR 3.3BLYTH 06 BELL 1.1χ2 4.7 (Confidence Level = 0.094) 0123456/A0/parenleftBig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /A0/parenleftbig /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BF/BE /A0/parenleftbig /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BF/BE /A0/parenleftbig /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BF/BE /A0/parenleftbig /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /BC/parenrightbig/A0/BD/BE/BE /BB/A0/BD/BF/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BG± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BG± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BG± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BG± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /BD. /BI/BE± /BC. /BE/BF± /BC. /BF/BH /BU/C4 /CH/CC/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC± /BC. /BD± /BC. /BE /BT /CD/BU/BX/CA/CC /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BD × /BD/BC− /BG < /BH. /BD × /BD/BC− /BG< /BH. /BD × /BD/BC− /BG < /BH. /BD × /BD/BC− /BG/BL/BC /BD/CB/BT /CC/C8 /BT /CC/C0/CH /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BC/BH/BI /BL/BC /BE/C6/BX/C5/BT /CC/C1 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BC/BC/BD/BD/BJ /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C6/BX/C5/BT /CC/C1 /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/BX/C5/BT /CC/C1 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BW /BC/B8 /BW∗ /BC/B8η /B8η/prime/B8 /CP/D2/CS ω /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /BD. /BG/BC± /BC. /BE/BK± /BC. /BE/BI /BD/BU/C4 /CH/CC/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BI± /BC. /BG± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BI /BL/BC /BD/BT/BU/BX /BC/BE /C2 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BI /BL/BC /BE/C6/BX/C5/BT /CC/C1 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BL /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C6/BX/C5/BT /CC/C1 /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/BX/C5/BT /CC/C1 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BW /BC/B8 /BW∗ /BC/B8η /B8η/prime/B8 /CP/D2/CS ω /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/A0/parenleftbig /BW /BCη/parenrightbig/BB/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCη/parenrightbig/A0/BD/BE/BH /BB/A0/BD/BF/BG /A0/parenleftbig /BW 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/B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BC± /BC. /BG/BJ± /BC. /BF/BJ /BD/C5/BT/C2/CD/C5/BW/BX/CA /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BC± /BC. /BJ± /BC. /BI /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/A0/BD/BG/BC /BB/A0/BH/BI /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/A0/BD/BG/BC /BB/A0/BH/BI /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/A0/BD/BG/BC /BB/A0/BH/BI /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BCπ /B7π /B7π−π−/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5−π /B7π /B7π−π /BC/parenrightbig/A0/BD/BG/BC /BB/A0/BH/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BG± /BC. /BC/BE /BC. /BD/BJ± /BC. /BC/BG± /BC. /BC/BE/BC. /BD/BJ± /BC. /BC/BG± /BC. /BC/BE /BC. /BD/BJ± /BC. /BC/BG± /BC. /BC/BE /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BE± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BE± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BC. /BI± /BD. /BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BD± /BC. /BK± /BD. /BD /BD/C5/C1/CH /BT/C3/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BL /B7/BG. /BE − /BF. /BF± /BD. /BE /BD/C4/C1/C8/BX/C4/BX/CB /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BF± /BD. /BI± /BD. /BE /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BE /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU/BI. /BE /B7/BG. /BC − /BE. /BL± /BD. /BC /BF/BT/CA/CC/CD/CB/C7 /BL/BL /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C8/BX/C4/BX/CB /BC/BC < /BI/BD /BL/BC /BG/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BE/BE /BL/BC /BH/BT/CB/C6/BX/CA /BL/BJ /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/CA/CC/CD/CB/C7 /BL/BL/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC /BC/BE /C5 /CP/D0/D7/D3 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /B9/D3 /CS/CS /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D7 /BC . /BE/BE±/BC. /BD/BK± /BC. /BC/BF/BA/BF/BT/CA/CC/CD/CB/C7 /BL/BL /D9/D7/CT/D7 /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/B5/BP/B4/BG/BK ± /BG/B5/B1/BA/BG/BU/BT/CA/BT /CC/BX /BL/BK /C9 /B4/BT/C4/BX/C8/C0/B5 /D3/CQ/D7/CT/D6/DA/CT/D7 /BE /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BC . /BD/BC± /BC. /BC/BF/DB/CW/CX/CR/CW /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /B4/BE . /BF /B7/BD. /BL − /BD. /BE± /BC. /BG/B5× /BD/BC− /BF/BA/BH/BT/CB/C6/BX/CA /BL/BJ /CP/D8 /BV/C4/BX/C7 /D3/CQ/D7/CT/D6/DA/CT/D7 /BD /CT/DA/CT/D2/D8 /DB/CX/D8/CW /CP/D2 /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BC . /BC/BE/BE± /BC. /BC/BD/BD/BA/CC/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /B4/BH . /BF /B7/BJ. /BD − /BF. /BJ± /BD. /BC/B5× /BD/BC− /BG/BA/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig /BW∗/B4/BE/BC/BC/BJ/B5 /BCω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /BE. /BE/BL± /BC. /BF/BL± /BC. /BG/BC /BD/BU/C4 /CH/CC/C0 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BE± /BC. /BJ± /BC. /BL /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BL /BL/BC /BD/BT/BU/BX /BC/BE /C2 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BG /BL/BC /BE/C6/BX/C5/BT /CC/C1 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BD /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/C6 /BX /C5 /BT /CC/C1 /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C6/BX/C5/BT /CC/C1 /BL/BK /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /BW /BC/B8 /BW∗ /BC/B8η /B8η/prime/B8 /CP/D2/CS ω /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA/BF/BT/C4/BT/C5 /BL/BG /CP/D7/D7/D9/D1/CT /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT /D8/CW/CT /BV/C4/BX/C7 /C1 /C1/BU/B4 /BW∗/B4/BE/BC/BC/BJ/B5 /BC→ /BW /BCπ /BC/B5 /CP/D2/CS /CP/CQ/D7/D3/D0/D9/D8/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /CP/D2/CS /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BE /BU/B4 /BW /BC→/C3−π /B7π /BC/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/CP /D2 /CS /BU /B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BB/BU/B4 /BW /BC→ /C3−π /B7/B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BD± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /BH. /BJ± /BC. /BJ± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BJ± /BE. /BI /B7/BE. /BE − /BE. /BH /BD, /BE/BT/BU/BX /BC/BE /C9 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BK± /BD. /BC± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU/BD/BG. 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/CE/BX/CA/BT /BZ/BX /BC. /BK/BL± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BG /B7/BC. /BE/BE − /BC. /BE/BC± /BC. /BE/BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BL/BF± /BC. /BD/BI± /BC. /BD/BI /BD, /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BF± /BC. /BE/BF /B7/BC. /BG/BC − /BC. /BG/BD /BD/BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC/BL /B7/BC. /BH/BH − /BC. /BG/BE± /BC. /BF/BF /BG/BX/BW /CF /BT/CA/BW/CB /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→η/CR /C3 /BC/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP/B4 /BC. /BK/BF /B7/BC. /BE/BK − /BC. /BE/BI±/BC. /BC/BH/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/BP /B4 /BD . /BF± /BC. /BG/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→η/CR /C3 /BC/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /C3 /C3π /B5/CL /BP /B4/BC. /BC/BI/BG/BK±/BC. /BC/BC/BK/BH± /BC. /BC/BC/BJ/BD/B5 × /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η/CR /B4/BD /CB /B5→ /C3 /C3π /B5/BP /B4 /BJ . /BC±/BD. /BE/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BX/BW /CF /BT/CA/BW/CB /BC/BD /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /B4/BE/BK . /BF/B5/B1 /CU/D6/D3/D1 /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B5 /CX/D2 /D8/CW/D3/D7/CT /D1/D3 /CS/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CP/CR/CR/D3/D9/D2/D8/CT/CS/CU/D3 /D6/BA/A0/parenleftbig η/CR /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BH/BJ /BB/A0/BD/BH/BL /A0/parenleftbig η/CR /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BH/BJ /BB/A0/BD/BH/BL /A0/parenleftbig η/CR /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BH/BJ /BB/A0/BD/BH/BL /A0/parenleftbig η/CR /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BH/BJ /BB/A0/BD/BH/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BL± /BC. /BE/BC± /BC. /BG/BH /BD. /BF/BL± /BC. /BE/BC± /BC. /BG/BH/BD. /BF/BL± /BC. /BE/BC± /BC. /BG/BH /BD. /BF/BL± /BC. /BE/BC± /BC. /BG/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BU/BT/BU/BT/CA /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /BU/B4 /BU /BC→ /C2/ψ /C3 /BC/B5/BP /B4 /BK . /BH± /BC. /BH± /BC. /BI/B5× /BD/BC− /BG/BA/A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA /BC. /BJ/BL /B7/BC. /BE/BH − /BC. /BE/BF± /BC. /BE/BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BI/BE± /BC. /BF/BE /B7/BC. /BH/BH − /BC. /BI/BC /BE/BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→η/CR /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/BU/B4η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP /B4/BD . /BC/BF /B7/BC. /BE/BJ − /BC. /BE/BG±/BC. /BD/BJ/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/BP /B4 /BD . /BF± /BC. /BG/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig η/CR /C3 /BC/parenrightbig/A0/BD/BH/BK /BB/A0/BD/BH/BJ /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig η/CR /C3 /BC/parenrightbig/A0/BD/BH/BK /BB/A0/BD/BH/BJ /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig η/CR /C3 /BC/parenrightbig/A0/BD/BH/BK /BB/A0/BD/BH/BJ /A0/parenleftbig η/CR /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig η/CR /C3 /BC/parenrightbig/A0/BD/BH/BK /BB/A0/BD/BH/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BF± /BC. /BF/BI /B7/BC. /BE/BG − /BC. /BF/BF /BD. /BF/BF± /BC. /BF/BI /B7/BC. /BE/BG − /BC. /BF/BF /BD. /BF/BF± /BC. /BF/BI /B7/BC. /BE/BG − /BC. /BF/BF /BD. /BF/BF± /BC. /BF/BI /B7/BC. /BE/BG − /BC. /BF/BF /BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BJ/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BJ/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BJ/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BJ/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BI /B7/BD. /BF − /BD. /BE± /BC. /BF /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BI/BL± /BC. /BE/BE± /BC. /BF/BC /BE/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BL± /BC. /BG± /BC. /BL /BE/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BH± /BC. /BK± /BC. /BI /BE/BT /CE/BX/CA/CH /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BH± /BE. /BF± /BD. /BJ /BF/BT/BU/BX /BL/BI /C0 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BJ. /BC± /BG. /BD± /BC. /BD /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BF± /BJ. /BE± /BC. /BD /BE /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BF± /BC. /BG± /BC. /BH /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BK. /BH /B7/BD. /BG − /BD. /BE± /BC. /BI /BE/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /CE/BX/CA/CH /BC/BC/BJ. /BH± /BE. /BG± /BC. /BK /BD/BC /BG/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BL/BJ < /BH/BC /BL/BC /BT/C4/BT/C5 /BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP /B4/BD . /BK/BJ /B7/BC. /BE/BK − /BC. /BE/BI±/BC. /BC/BJ/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/BP/B4 /BE . /BD/BJ± /BC. /BC/BJ/B5× /BD/BC− /BF/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/BU/BX /BL/BI /C0 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BE± /BC. /BD/BG/B5× /BD/BC− /BF/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BI ± /BF± /BE/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BK± /BI± /BE/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BI/BL± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7 /D9 /D6 /AC /D6 /D7 /D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BI± /BC. /BH/BI± /BC. /BC/BD /BD. /BD/BI± /BC. /BH/BI± /BC. /BC/BD/BD. /BD/BI± /BC. /BH/BI± /BC. /BC/BD /BD. /BD/BI± /BC. /BH/BI± /BC. /BC/BD /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BF /BL/BC /BE /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BC± /BC. /BG± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /CP/D7/D7/D9/D1/CT /BU /B7/BU−/BB /BU /BC /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BH/BH/BB/BG/BH/BA /C3π /D7/DD/D7/D8/CT/D1 /CX/D7 /D7/D4 /CT/CR/CX/AC/CR/CP/D0/D0/DD /D7/CT/B9/D0/CT/CR/D8/CT/CS /CP/D7 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BC /B7/BC. /BE/BE − /BC. /BE/BD± /BC. /BC/BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BC/BL± /BC. /BC/BE/BI± /BC. /BC/BJ/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BL± /BC. /BC/BH± /BC. /BD/BF /BE/BT/BU/BX /BC/BE /C6 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BJ/BG± /BC. /BE/BC± /BC. /BD/BK /BF/BT/BU/BX /BL/BK /C7 /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE/BD. /BF/BE± /BC. /BD/BJ± /BC. /BD/BJ /BG/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BK± /BC. /BI/BI± /BC. /BC/BD /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BK± /BC. /BI/BC± /BC. /BC/BD /BI /BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BC/BJ± /BD. /BK/BE± /BC. /BC/BG /BH /BJ/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BG± /BC. /BC/BH± /BC. /BC/BL /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BD. /BF/BI± /BC. /BE/BJ± /BC. /BE/BE /BK/BT/BU/BX /BL/BI /C0 /BV/BW/BY /CB/D9/D4/BA /CQ /DD /BT/BU/BX /BL/BK /C7/BD. /BI/BL± /BC. /BF/BD± /BC. /BD/BK /BE/BL /BL/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BL/BJ/BD/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BC± /BC. /BF/BC /BD/BD/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /CD/BT/BD /BX /D4 /D4/CR/D1 /BP/BI /BF /BC/BZ /CT /CE/BF. /BF± /BC. /BD/BK /BH /BD/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BD± /BC. /BD/BK /BH /BD/BF/BT/C4/BT/C5 /BK/BI /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/BX/BU/BX/C3 /BK/BJ/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/CL /BP/B4/BE. /BK/BE /B7/BC. /BF/BC − /BC. /BE/BK /B7/BC. /BF/BI − /BC. /BF/BH /B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5 /BP/B4/BE. /BD/BJ± /BC. /BC/BJ/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/B9/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/BU/BX /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL/BB/CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL /BP/BD. /BJ/BI±/BC. /BD/BG± /BC. /BD/BH/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP/B4/BL. /BL± /BD. /BC/B5× /BD/BC− /BG/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BD± /BC. /BH± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BD± /BC. /BH± /BC. /BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL±/BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BJ/BU/BX/BU/BX/C3 /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BH± /BD. /BI± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BI/BL± /BC. /BC/BC/BL/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CD/D4 /CS/CP/D8/CT/CS /CX/D2 /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D8/D3 /D9/D7/CT /D8/CW/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/BK/BT/BU/BX /BL/BI /C0 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BE± /BC. /BD/BG/B5× /BD/BC− /BF/BA/BL/CC/CW/CT /D2/CT/D9/D8/D6/CP/D0 /CP/D2/CS /CR/CW/CP /D6/CV/CT/CS /BU /CT/DA/CT/D2/D8/D7 /D8/D3/CV/CT/D8/CW/CT/D6 /CP /D6/CT /D4 /D6/CT/CS/D3/D1/CX/D2/CP/D2/D8/D0/DD /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0/D0/DD /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8/A0L /BB/A0 /BP/BC . /BC/BK/BC± /BC. /BC/BK± /BC. /BC/BH/BA /CC/CW/CX/D7 /CR/CP/D2 /CQ /CT /CR/D3/D1/D4/CP /D6/CT/CS /DB/CX/D8/CW /CP /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /D9/D7/CX/D2/CV /C0/C9/BX/CC/B8 /BC . /BJ/BF/B4/C3/CA/BT/C5/BX/CA /BL/BE/B5/BA /CC/CW/CX/D7 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /BU→ψ /C3∗/CS/CT/CR/CP /DD /CX/D7 /CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD/D8/CW/CT /BV/C8 /BP− /BD /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BD/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BZ /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /DA/CT/CR/D8/D3 /D6/B9/DA/CT/CR/D8/D3 /D6 /CS/CT/CR/CP /DD/D8 /D3 /CQ /CT/D4 /D6/CT/CS/D3/D1/CX/D2/CP/D2/D8/D0/DD/D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0/B8 /A0/CC /BB/A0 /BP /BC . /BC/BF± /BC. /BD/BI± /BC. /BD/BH /D1/CP/CZ/CX/D2/CV /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /CS/CT/CR/CP /DD/CP /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /DB/CW/CT/D2/D8/CW/CT /C3∗ /BC/CS/CT/CR/CP /DD/D7 /D8/CW/D6/D3/D9/CV/CW /C3 /BC/CBπ /BC/BA/BD/BD/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /CP/D7/D7/D9/D1/CT/D7 /BU /BC/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BF/BI/B1/BA/BD/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /CP/D7/D7/D9/D1/CT /BU /B7/BU−/BB /BU /BC /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BH/BH/BB/BG/BH/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BA/BD/BF/BT/C4/BT/C5 /BK/BI /CP/D7/D7/D9/D1/CT/D7 /BU±/BB /BU /BC/D6/CP/D8/CX/D3 /CX/D7 /BI/BC/BB/BG/BC/BA /CC/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /BU /B7→/C2/ψ /C3∗/B4/BK/BL/BE/B5 /B7/B4/C0/BT/BT/CB /BK/BH/B5 /CW/CP/D7 /CQ /CT/CT/D2 /D6/CT/D8/D6/CP/CR/D8/CT/CS /CX/D2 /D8/CW/CX/D7 /D4/CP/D4 /CT/D6/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BI/BD /BB/A0/BD/BH/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BI/BD /BB/A0/BD/BH/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BI/BD /BB/A0/BD/BH/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BI/BD /BB/A0/BD/BH/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BC± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BD± /BC. /BC/BH± /BC. /BC/BK /BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BL± /BC. /BF/BI± /BC. /BD/BC /BT/BU/BX /BL/BI /C9 /BV/BW/BY /D4 /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BG/BL± /BC. /BD/BC± /BC. /BC/BK /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG± /BE. /BI± /BE. /BJ /BK. /BG± /BE. /BI± /BE. /BJ/BK. /BG± /BE. /BI± /BE. /BJ /BK. /BG± /BE. /BI± /BE. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BG /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/prime/C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/CG/C1/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BK/BL/BI /BK/BL/BI/BK/BL/BI /BK/BL/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B4 /BL. /BG± /BE. /BI /B5× /BD/BC− /BH/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B4/BD/BC. /BE± /BF. /BK± /BD. /BC/B5× /BD/BC− /BH /BD/BT /CD/BU/BX/CA/CC /BC/BF /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/B4 /BK. /BK /B7/BF. /BH − /BF. /BC± /BD. /BF/B5× /BD/BC− /BH /BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BC /BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE /BC/BC /AC/D2/CS/D7 /BD/BC /CT/DA/CT/D2/D8/D7 /D3/D2 /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BC . /BH± /BC. /BE/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/B9/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /B8 /CP /D9/D2/CX/CU/D3 /D6/D1 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /CX/D7/D3/D8/D6/D3/D4/CX/CR /C2/ψ /B4/BD /CB /B5/CP/D2/CSφ /CS/CT/CR/CP /DD/D7/B8 /CP/D2/CS /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5φ /C3 /B7/B5/BP /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5φ /C3 /BC/B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /B4/BD/BE/BJ/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BC± /BC. /BF/BG± /BC. /BF/BE /BD. /BF/BC± /BC. /BF/BG± /BC. /BF/BE/BD. /BF/BC± /BC. /BF/BG± /BC. /BF/BE /BD. /BF/BC± /BC. /BF/BG± /BC. /BF/BE /BD/BT/BU/BX /BC/BD /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /D9/D7/CT/D7 /D8/CW/CT /C8/BW/BZ /DA/CP/D0/D9/CT /D3/CU/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP/B4 /BD . /BC/BC± /BC. /BD/BC/B5× /BD/BC− /BF/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BH± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BH± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BH± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BH± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BG± /BC. /BE/BE± /BC. /BD/BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BF± /BC. /BH± /BC. /BE /BD/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BH /B7/BD. /BD − /BC. /BL± /BC. /BE /BD/BT /CE/BX/CA/CH /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BC. /BI± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU < /BF/BE /BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /C4/BF < /BH. /BK /BL/BC /BU/C1/CB/C0/BT/C1 /BL/BI /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD/BT /CE/BX/CA/CH /BC/BC < /BI/BL/BC /BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BH /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /BU/C1/CB/C0/BT/C1 /BL/BI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /CP/D7/D7/D9/D1/CT/D7 /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /B4/BF/BL . /BH± /BG. /BC/B1/B5 /CP/D2/CS /BU/D7 /B4/BD/BE. /BC± /BF. /BC/B1/B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BD. /BJ± /BC. /BK /BL. /BH± /BD. /BJ± /BC. /BK/BL. /BH± /BD. /BJ± /BC. /BK /BL. /BH± /BD. /BJ± /BC. /BK /BD/BV/C0/BT/C6/BZ /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BJ /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE/BC/BC /BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /C4/BF/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /CP/D7/D7/D9/D1/CT/D7 /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /B4/BF/BL . /BH± /BG. /BC/B1/B5 /CP/D2/CS /BU/D7 /B4/BD/BE. /BC± /BF. /BC/B1/B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BG. /BI± /BC. /BJ± /BC. /BI /B5× /BD/BC− /BH/B4/BG. /BI± /BC. /BJ± /BC. /BI /B5× /BD/BC− /BH/B4/BG. /BI± /BC. /BJ± /BC. /BI /B5× /BD/BC− /BH/B4/BG. /BI± /BC. /BJ± /BC. /BI /B5× /BD/BC− /BH/BD/BT /CD/BU/BX/CA/CC /BC/BF /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CU/BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CU/BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CU/BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CU/BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BI< /BC. /BG/BI< /BC. /BG/BI< /BC. /BG/BI/BL/BC 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/CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI± /BC. /BI± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BF /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BV < /BE/BH /BL/BC /BU/C1/CB/C0/BT/C1 /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ× /BD/BC− /BG < /BE. /BJ× 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/CB /B5 /C3 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BF± /BF. /BF± /BD. /BH /BD/BC. /BF± /BF. /BF± /BD. /BH/BD/BC. /BF± /BF. /BF± /BD. /BH /BD/BC. /BF± /BF. /BF± /BD. /BH /BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BU /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE/BD/CD/D7/CT/D7 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CS/CT/CR/CP /DD /CP/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CP/D2/CS /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/B5/BP /BK. /BF× /BD/BC− /BG/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BE. /BL± /BC. /BL /BH. /BG± /BE. /BL± /BC. /BL/BH. /BG± /BE. /BL± /BC. /BL /BH. /BG± /BE. /BL± /BC. /BL /BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BU /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE/BD/CD/D7/CT/D7 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CS/CT/CR/CP /DD /CP/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CP/D2/CS /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/B5/BP /BK. /BF× /BD/BC− /BG/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BJ± /BG. /BD± /BD. /BF /BJ. /BJ± /BG. /BD± /BD. /BF/BJ. /BJ± /BG. /BD± /BD. /BF /BJ. /BJ± /BG. /BD± /BD. /BF /BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BU /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE/BD/CD/D7/CT/D7 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CS/CT/CR/CP /DD /CP/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CP/D2/CS /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/B5/BP /BK. /BF× /BD/BC− /BG/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BI± /BD. /BL± /BD. /BD /BI. /BI± /BD. /BL± /BD. /BD/BI. /BI± /BD. /BL± /BD. /BD /BI. /BI± /BD. /BL± /BD. /BD /BD/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BU /BV/BW/BY /D4 /D4 /BD/BA/BK /CC /CT/CE/BD/CD/D7/CT/D7 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/CS/CT/CR/CP /DD /CP/D7 /CP /D6/CT/CU/CT/D6/CT/D2/CR/CT /CP/D2/CS /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/B5/BP/BD/BE. /BG× /BD/BC− /BG/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH× /BD/BC− /BG < /BH× /BD/BC− /BG< /BH× /BD/BC− /BG < /BH× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CT/D6/CU/D3 /D6/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /CP /D1/CX/D7/D7/CX/D2/CV /D1/CP/D7/D7 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→ /C2/ψ /B4/BD /CB /B5π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BC /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→ /C2/ψ /B4/BD /CB /B5π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BC /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→ /C2/ψ /B4/BD /CB /B5π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BC /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5−/C3 /B7× /BU/B4 /CG /B4/BF/BK/BJ/BE/B5−→ /C2/ψ /B4/BD /CB /B5π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG< /BH. /BG< /BH. /BG< /BH. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CX/D7/D3/DA/CT/CR/D8/D3 /D6/B9 /CG /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /CX/D7/CT/DC/CR/D0/D9/CS/CT/CS /DB/CX/D8/CW /CP /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /D8/CT/D7/D8 /CP/D8 /BD × /BD/BC− /BG/D0/CT/DA/CT/D0/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /C2/ψπ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF/BL/BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /D8/D3 /CQ /CT /BD . /BF/BG× /BD/BC− /BI/CP/D8 /BL/BC/B1 /BV/C4/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BI± /BC. /BJ/BC /B7/BC. /BF/BE − /BC. /BF/BJ /BD. /BI/BI± /BC. /BJ/BC /B7/BC. /BF/BE − /BC. /BF/BJ /BD. /BI/BI± /BC. /BJ/BC /B7/BC. /BF/BE − /BC. /BF/BJ /BD. /BI/BI± /BC. /BJ/BC /B7/BC. /BF/BE − /BC. /BF/BJ /BD/BZ/C7/C3/C0/CA/C7/C7 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT /D8/CW/CT /D2/CT/CP /D6/B9/D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /B4 /BW /BC /BW /BCπ /BC/B5 /D7/DD/D7/D8/CT/D1 /CP/D8 /CP /D1/CP/D7/D7 /BF/BK/BJ/BH . /BE±/BC. /BJ /B7/BC. /BF − /BD. /BI± /BC. /BK /C5/CT/CE/BB/CR /BE/BA /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3 /BC× /BU/B4 /CG→ /BW∗ /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BF/BJ< /BG. /BF/BJ< /BG. /BF/BJ< /BG. /BF/BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BF× /BD/BC− /BJ < /BK. /BF× /BD/BC− /BJ< /BK. /BF× /BD/BC− /BJ < /BK. /BF× /BD/BC− /BJ/BL/BC /BD/CG/C1/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BL× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC /BL/BC /BD/CI/C0/BT/C6/BZ /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BI± /BC. /BI/BH± /BC. /BH/BD /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BJ± /BD. /BD /BD/BT/BU/BX /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BC± /BD. /BD± /BC. /BI /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BL/BJ /BK/BL/BJ/BK/BL/BJ /BK/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BL± /BD. /BD± /BD. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2 < /BK /BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BH /BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BK /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW /BC/BW /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE/BF< /BD. /BE/BF< /BD. /BE/BF< /BD. /BE/BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0 /A0/parenleftbig ψ /B4/BF/BJ/BJ/BC/B5 /C3 /BC× /BU/B4ψ→ /BW−/BW /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK/BK< /BD. /BK/BK< /BD. /BK/BK< /BD. /BK/BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BH/BL /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BH/BL /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BH/BL /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /C3 /BC/parenrightbig/A0/BD/BK/BJ /BB/A0/BD/BH/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BE± /BC. /BD/BF± /BC. /BD/BE /BC. /BK/BE± /BC. /BD/BF± /BC. /BD/BE/BC. /BK/BE± /BC. /BD/BF± /BC. /BD/BE /BC. /BK/BE± /BC. /BD/BF± /BC. /BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD< /BC. /BC/BC/BD/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BG/BL± /BC. /BH/BL± /BC. /BL/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BI± /BD. /BD± /BD. /BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BL. /BC± /BE. /BE± /BC. /BL /BE/BT/BU/BX /BL/BK /C7 /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BL /BL/BC /BD/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD/BD/BG± /BK± /BG /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BF /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL/BB/CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL /BP/BC . /BL/BC/BK±/BC. /BD/BL/BG± /BC. /BD/BC/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP/B4/BL. /BL± /BD. /BC/B5× /BD/BC− /BG/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BK/BJ /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BK/BJ /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BK/BJ /A0/parenleftbig ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig ψ /B4/BE /CB /B5 /C3 /BC/parenrightbig/A0/BD/BL/BD /BB/A0/BD/BK/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC± /BC. /BD/BG± /BC. /BC/BL /BD. /BC/BC± /BC. /BD/BG± /BC. /BC/BL/BD. /BC/BC± /BC. /BD/BG± /BC. /BC/BL /BD. /BC/BC± /BC. /BD/BG± /BC. /BC/BL/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0 /A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0/A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0 /A0/parenleftbig χ/CR /BC /B4/BD /C8 /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD/BF< /BD. /BD/BF< /BD. /BD/BF< /BD. /BD/BF/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE. /BG /BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH. /BC /BL/BC /BF/BX/BW /CF /BT/CA/BW/CB /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BX/BW /CF /BT/CA/BW/CB /BC/BD /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /B4/BE/BK . /BF/B5/B1 /CU/D6/D3/D1 /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B5 /CX/D2 /D8/CW/D3/D7/CT /D1/D3 /CS/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CP/CR/CR/D3/D9/D2/D8/CT/CS/CU/D3 /D6/BA/A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0 /A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0/A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0 /A0/parenleftbig χ/CR /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BJ× /BD/BC− /BG < /BJ. /BJ× /BD/BC− /BG< /BJ. /BJ× /BD/BC− /BG < /BJ. /BJ× /BD/BC− /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BE /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0 /A0/parenleftbig χ/CR /BE /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0/A0/parenleftbig χ/CR /BE /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0 /A0/parenleftbig χ/CR /BE /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI× /BD/BC− /BH< /BE. /BI× /BD/BC− /BH< /BE. /BI× /BD/BC− /BH< /BE. /BI× /BD/BC− /BH/BL/BC /BD/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0 /A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0/A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0 /A0/parenleftbig χ/CR /BE /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI× /BD/BC− /BH < /BF. /BI× /BD/BC− /BH< /BF. /BI× /BD/BC− /BH < /BF. /BI× /BD/BC− /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BD× /BD/BC− /BH/BL/BC /BD/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BI /BB/A0 /A0/parenleftbig 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/C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD/BG± /BC. /BF/BG± /BC. /BJ/BE /BD/CB/C7/C6/C1 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BE/BJ± /BC. /BG/BE± /BC. /BI/BG /BD/BT /CD/BU/BX/CA/CC /BC/BH /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BI± /BD. /BE± /BC. /BE /BE/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C2 < /BE/BD /BL/BC /BF/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CD/BU/BX/CA/CC /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BG. /BK± /BD. /BG± /BC. /BL/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF 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/BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK. /BH± /BD. /BC± /BC. /BJ /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ /BT/BD/BJ. /BL± /BC. /BL± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BE/BE. /BH± /BD. /BL± /BD. /BK /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG/BD/BL. /BF /B7 /BF. /BG − /BF. /BE /B7/BD. /BH − /BC. /BI /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BD/BI. /BJ± /BD. /BI± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9 < /BI/BI /BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BD/BJ. /BE /B7 /BE. /BH − /BE. /BG± /BD. /BE /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF/BD/BH /B7 /BH. − /BG± /BD. /BG /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC/BE/BG /B7/BD /BJ − /BD/BD± /BE /BF/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BD/BJ /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BF/BC /BL/BC /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BL/BC /BL/BC /BH/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BK/BD /BL/BC /BI/BT/C3/BX/CA/CB /BL/BG /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI < /BE/BI /BL/BC /BJ/BU/BT /CC/CC/C4/BX /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BC /BL/BC /BK/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BE/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BK/BL/BK /BK/BL/BK/BK/BL/BK /BK/BL/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BF/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS/BU/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT /DB 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/D1/CT/D7/D3/D2/D7/BA/BI/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/BC. /BE/BD/BJ /CP/D2/CS /BU /BC/CS /B4 /BU /BC/D7 /B5 /CU/D6/CP/CR/D8/CX/D3/D2 /BF/BL . /BH/B1 /B4/BD/BE/B1/B5/BA/BJ/BU/BT /CC/CC/C4/BX /BL/BF /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/BK/BT/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BL /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BL /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BL /A0/parenleftbig/C3 /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/A0/BD/BL/BK /BB/A0/BD/BL/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BI± /BC. /BD/BI± /BC. /BD/BI /BE. /BD/BI± /BC. /BD/BI± /BC. /BD/BI/BE. /BD/BI± /BC. /BD/BI± /BC. /BD/BI /BE. /BD/BI± /BC. /BD/BI± /BC. /BD/BI/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BC /B7/BC. /BH/BC − /BC. /BH/BK /B7/BC. /BE/BE − /BC. /BF/BE /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ /BT/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /bracketleftbig/A0/parenleftbig/C3 /B7π−/parenrightbig/B7/A0/parenleftbig π /B7π−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BL/BK /B7/A0/BE/BK/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3 /B7π−/parenrightbig/B7/A0/parenleftbig π /B7π−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BL/BK /B7/A0/BE/BK/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3 /B7π−/parenrightbig/B7/A0/parenleftbig π /B7π−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BL/BK /B7/A0/BE/BK/BG /B5/BB/A0/bracketleftbig/A0/parenleftbig/C3 /B7π−/parenrightbig/B7/A0/parenleftbig π /B7π−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BL/BK /B7/A0/BE/BK/BG /B5/BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BL± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BL± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BL± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BK /B7/BD /BH − /BD/BC± /BE/BC /BD/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BK /B7 /BI − /BH /B7 /BF − /BG /BD/BJ/BA/BE /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG /B7 /BK − /BJ± /BE /BE/BU/BT /CC/CC/C4/BX /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS/BU/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD/D6/CP/D8/CT/D7 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/BE/BU/BT /CC/CC/C4/BX /BL/BF /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0 /A0/parenleftbig/C3 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0/A0/parenleftbig/C3 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0 /A0/parenleftbig/C3 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BK± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BF± /BC. /BJ± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BK /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL. /BE± /BC. /BJ± /BC. /BI /BD/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BE. /BK /B7/BG. /BC − /BF. /BF /B7/BD. /BJ − /BD. /BG /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD. /BG± /BC. /BL± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BH /CH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BX/BD/BD. /BG± /BD. /BJ± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CH/BD/BD. /BJ± /BE. /BF /B7/BD. /BE − /BD. /BF /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ /BT/BK. /BC /B7/BF. /BF − /BF. /BD± /BD. /BI /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /C0 /BT /C7/BC /BG/BD/BI. /BC /B7/BJ. /BE − /BH. /BL /B7/BE. /BH − /BE. /BJ /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BK. /BE /B7/BF. /BD − /BE. /BJ± /BD. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C5/BD/BG. /BI /B7/BH. /BL − /BH. /BD /B7/BE. /BG − /BF. /BF /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF < /BG/BD /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BG/BC /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/BA /CQ /DD/BZ /C7 /BW /BT/C6/BZ /BL/BK/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0 /A0/parenleftbig η/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0/A0/parenleftbig η/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0 /A0/parenleftbig η/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BH± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BI/BI. /BI± /BE. /BI± /BE. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BH/BK. /BL /B7 /BF. /BI − /BF. /BH± /BG. /BF /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK/BL /B7/BD /BK − /BD/BI± /BL /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BJ. /BG± /BF. /BF± /BF. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BH /C5 /BU/BT/BU/CA /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BI/BC. /BI± /BH. /BI± /BG. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BF /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5/BH/BH /B7/BD /BL − /BD/BI± /BK /BD/BT/BU/BX /BC/BD /C5 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CB/BV/C0/CD/BX/B9/C5/BT/C6/C6 /BC/BI/BG/BE /B7/BD /BF − /BD/BD± /BG /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CF/BG/BJ /B7/BE /BJ − /BE/BC± /BL /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0 /A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0/A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0 /A0/parenleftbig η/prime/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK± /BD. /BD± /BC. /BH /BF. /BK± /BD. /BD± /BC. /BH/BF. /BK± /BD. /BD± /BC. /BH /BF. /BK± /BD. /BD± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI /BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BI /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BX < /BE/BG /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BL /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig η /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0 /A0/parenleftbig η /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0/A0/parenleftbig η /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0 /A0/parenleftbig η /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BD/BV/C0/BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BL /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BC /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BJ /BU < /BH. /BE /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BL. /BF /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BF /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0/A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0 /A0/parenleftbig η /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BL± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BL± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH. /BL± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BL± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BE± /BD. /BE± /BD. /BC /BD/CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD/BI. /BH± /BD. /BD± /BC. /BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BF. /BK /B7/BH. /BH − /BG. /BI± /BD. /BI /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK. /BI± /BE. /BF± /BD. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 < /BF/BC /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0 /A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0/A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0 /A0/parenleftbig η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BC± /BD. /BI± /BD. /BH /BD/BD. /BC± /BD. /BI± /BD. /BH/BD/BD. /BC± /BD. /BI± /BD. /BH /BD/BD. /BC± /BD. /BI± /BD. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0 /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0/A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0 /A0/parenleftbig η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BI± /BD. /BK± /BD. /BD /BL. /BI± /BD. /BK± /BD. /BD/BL. /BI± /BD. /BK± /BD. /BD /BL. /BI± /BD. /BK± /BD. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ω /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BI /BB/A0 /A0/parenleftbig ω /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BI /BB/A0/A0/parenleftbig ω /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BI /BB/A0 /A0/parenleftbig ω /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BC. /BK± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BG /B7/BC. /BK − /BC. /BJ± /BC. /BG /BD/C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BC /B7/BH. /BG − /BG. /BE± /BD. /BG /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI. /BE± /BD. /BC± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BX/BH. /BL /B7/BD. /BI − /BD. /BF± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BG /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX/BG. /BC /B7/BD. /BL − /BD. /BI± /BC. /BH /BD/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C2/BX/C6 /BC/BI < /BD/BF /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /C0 < /BH/BJ /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CH/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0 /A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0/A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0 /A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±/C3∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD< /BF. /BD< /BF. /BD< /BF. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /BC/C3 /BC× /BU/B4 /CP/BC /B4/BL/BK/BC/B5 /BC→ηπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BK< /BJ. /BK< /BJ. /BK< /BJ. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /CU/D6/D3/D1 /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7/BA/A0/parenleftbig/C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0/A0/parenleftbig/C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /CG /BC/B4/BY /CP/D1/CX/D0/D3/D2/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BF< /BH/BF< /BH/BF< /BH/BF/BL/BC /BD/BT/C5/C5/BT/CA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C5/C5/BT/CA /BC/BD /BU /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2 /D8/D3 /CP /D1/CP/D7/D7/D0/CT/D7/D7 /D2/CT/D9/D8/D6/CP/D0/CU/CT/CT/CQ/D0/DD/B9/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT /CG /BC/D7/D9/CR/CW /CP/D7 /D8/CW/CT /CU/CP/D1/CX/D0/D3/D2/B8 /D8/CW/CT /C6/CP/D1/CQ/D9/B9/BZ/D3/D0/CS/D7/D8/D3/D2/CT /CQ /D3/D7/D3/D2 /CP/D7/D7/D3 /CR/CX/B9/CP/D8/CT/CS /DB/CX/D8/CW /CP /D7/D4 /D3/D2/D8/CP/D2/CT/D3/D9/D7/D0/DD /CQ /D6/D3/CZ /CT/D2 /CV/D0/D3/CQ/CP/D0 /CU/CP/D1/CX/D0/DD /D7/DD/D1/D1/CT/D8/D6/DD /BA/A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0/A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BE< /BG. /BE< /BG. /BE< /BG. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC < /BE/BF /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BK/BL/BL /BK/BL/BL/BK/BL/BL /BK/BL/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BD < /BC. /BG/BD < /BC. /BG/BD < /BC. /BG/BD/BL/BC /BD/C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BK /BL/BC /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BC. /BF/BJ /BL/BC /BT/BU/BX /BC/BH /BZ /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ < /BC. /BJ /BL/BC /BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BK /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BI /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BL /BL/BC /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BJ /BL/BC /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BI /BL/BC /BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD. /BL /BL/BC /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BF /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BG/BI /BG/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BG /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BZ/C7/BW /BT/C6/BZ /BL/BK < /BD/BK /BL/BC /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BD/BE/BC /BL/BC /BI/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BJ /BL/BC /BD/BU/BT /CC/CC/C4/BX /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /A0/B4 /C3 /B7/C3−/B5/BB/A0/B4 /C3 /B7π−/B5< /BC/BA/BD/BC /CP/D8 /BL/BC/B1 /BV/C4/B8 /CP/D7/B9/D7/D9/D1/CX/D2/CV /BU/B4 /BU /BC→ /C3 /B7π−/B5 /BP /B4/BD/BK . /BL± /BC. /BJ/B5× /BD/BC− /BI/BA /BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BG/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS/BU/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD/D6/CP/D8/CT/D7 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BI/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS /BU /BC/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT/DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/A0/parenleftbig/C3 /BC /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0/A0/parenleftbig/C3 /BC /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI /B7/BC. /BE/BC − /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI /B7/BC. /BE/BC − /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BI /B7/BC. /BE/BC − /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI /B7/BC. /BE/BC − /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BJ /B7/BC. /BE/BH − /BC. /BE/BC± /BC. /BC/BL /BD/C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BC/BK± /BC. /BE/BK± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK± /BC. /BF± /BC. /BL /BD/BT/BU/BX /BC/BH /BZ /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C4 /C1 /C6 /BC /BJ/BD. /BD/BL /B7/BC. /BG/BC − /BC. /BF/BH± /BC. /BD/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV < /BD. /BK /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BH /BL/BC /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BZ < /BF. /BF /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BD /BL/BC /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BJ /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE /B7/BD. /BE − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE /B7/BD. /BE − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BE /B7/BD. /BE − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE /B7/BD. /BE − /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA/BI. /BL /B7/BC. /BL − /BC. /BK± /BC. /BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BE /B7/BD. /BI − /BD. /BF± /BC. /BK /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 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/A0/parenleftbig/C3 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0/A0/parenleftbig/C3 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH± /BE. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BH± /BE. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BH± /BE. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BH± /BE. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BD/BH. /BD /B7/BF. /BG − /BF. /BF /B7/BE. /BG − /BE. /BI /BD/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ. /BF /B7/BD. /BF − /BD. /BE± /BD. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG 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/D6/D1/D0/CT/D7/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG. /BK± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG. /BK± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BG. /BK± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG. /BK± /BE. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ. /BH± /BE. /BG± /BF. /BJ /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG/BF. /BC± /BE. /BF± /BE. /BF /BE/BT /CD/BU/BX/CA/CC /BC/BI /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH/BC /B7/BD /BC − /BL± /BJ /BE/BX/BV/C3/C0/BT/CA/CC /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BF. /BJ± /BF. /BK± /BF. /BG /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C1/BG/BH. /BG± /BH. /BE± /BH. /BL /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BJ < /BG/BG/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BCπ /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0 /A0/parenleftbig/C3 /BCπ /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0/A0/parenleftbig/C3 /BCπ /B7π−/D2/D3/D2/B9/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BD /BB/A0 /A0/parenleftbig/C3 /BCπ 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/B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BL± /BC. /BK± /BC. /BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BI. /BD± /BD. /BC /B7/BD. /BD − /BD. /BE /BE/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BL /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BE/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BC/BC /BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BG/BC/BC/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /BF/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BH. /BK× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BG/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BK /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3/BH/BC/B1/BA/A0/parenleftbig/C3 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0 /A0/parenleftbig/C3 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0/A0/parenleftbig/C3 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0 /A0/parenleftbig/C3 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BH± /BC. /BJ± /BC. /BI /BH. /BH± /BC. /BJ± /BC. /BI/BH. /BH± /BC. /BJ± /BC. /BI /BH. /BH± /BC. /BJ± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BI/BC /BL/BC /BE/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BE× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BK± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BK± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BK± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BK. /BG± /BD. /BD /B7/BD. /BC − /BC. /BL /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BC± /BD. /BH± /BC. /BJ/BD /BE/BT /CD/BU/BX/CA/CC /BC/BI /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BI /B7/BI − /BH± /BE /BE/BX/BV/C3/C0/BT/CA/CC /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BC/BC /BL/BC/BC/BL/BC/BC /BL/BC/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BL± /BE. /BG± /BD. /BG /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C1/BD/BG. /BK /B7/BG. /BI − /BG. /BG /B7/BE. /BK − /BD. /BF /BE/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BZ/BT/CA/C5/BT/CB/C0 /BC/BJ < /BJ/BE /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BE/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BK/BC /BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BI/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BG× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BG/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/A0/parenleftbig/C3∗/B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BL. /BJ± /BF. /BK /B7/BI. /BK − /BK. /BE /BG/BL. /BJ± /BF. /BK /B7/BI. /BK − /BK. /BE /BG/BL. /BJ± /BF. /BK /B7/BI. /BK − /BK. /BE /BG/BL. /BJ± /BF. /BK /B7/BI. /BK − /BK. /BE /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/C3∗ /B7/DCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0 /A0/parenleftbig/C3∗ /B7/DCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0/A0/parenleftbig/C3∗ /B7/DCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0 /A0/parenleftbig/C3∗ /B7/DCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BI /BB/A0/C3∗ /B7/DC /D7/D8/CP/D2/CS/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /D3/CU /C3∗/B4/BD/BG/BD/BC/B5 /B8 /C3∗/BC /B4/BD/BG/BF/BC/B5 /CP/D2/CS /C3∗/BE /B4/BD/BG/BF/BC/B5 /BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD± /BD. /BH /B7/BC. /BI − /BC. /BJ /BH. /BD± /BD. /BH /B7/BC. /BI − /BC. /BJ /BH. /BD± /BD. /BH /B7/BC. /BI − /BC. /BJ /BH. /BD± /BD. /BH /B7/BC. /BI − /BC. /BJ /BD/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BG/BD/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BK< /BF. /BK< /BF. /BK< /BF. /BK/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /B7π−× /BU/B4 /C3∗/B4/BD/BI/BK/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−× /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−× /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−× /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−× /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7→ /C3 /BCπ /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BD< /BE. /BD< /BE. /BD< /BE. /BD/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /C3 /BC× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BI± /BD. /BJ /B7/BC. /BL − /BD. /BF /BJ. /BI± /BD. /BJ /B7/BC. /BL − /BD. /BF /BJ. /BI± /BD. /BJ /B7/BC. /BL − /BD. /BF /BJ. /BI± /BD. /BJ /B7/BC. /BL − /BD. /BF /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /C3 /BC× /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /BU /BC→ /C3 /BCπ /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CS/CT/CR/CP /DD/D7/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BH× /BD/BC− /BI < /BF. /BH× /BD/BC− /BI< /BF. /BH× /BD/BC− /BI < /BF. /BH× /BD/BC− /BI/BL/BC /BD/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BI× /BD/BC− /BI/BL/BC /C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BK× /BD/BC− /BH/BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BK< /BD/BK< /BD/BK< /BD/BK/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BI/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig/C3 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/A0/parenleftbig/C3 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0 /A0/parenleftbig/C3 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BK× /BD/BC− /BI < /BD/BK× /BD/BC− /BI< /BD/BK× /BD/BC− /BI < /BD/BK× /BD/BC− /BI/BL/BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD× /BD/BC− /BI/BL/BC /BD/BX/BV/C3/C0/BT/CA/CC /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /bracketleftbig/A0/parenleftbig /C3∗ /BC/C3 /BC/parenrightbig/B7/A0/parenleftbig/C3∗ /BC /C3 /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/bracketleftbig/A0/parenleftbig /C3∗ /BC/C3 /BC/parenrightbig/B7/A0/parenleftbig/C3∗ /BC /C3 /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/bracketleftbig/A0/parenleftbig /C3∗ /BC/C3 /BC/parenrightbig/B7/A0/parenleftbig/C3∗ /BC /C3 /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/bracketleftbig/A0/parenleftbig /C3∗ /BC/C3 /BC/parenrightbig/B7/A0/parenleftbig/C3∗ /BC /C3 /BC/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF/BI /BB/A0/A0/parenleftbig/C3 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG. /BJ± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG. /BJ± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG. /BJ± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG. /BJ± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BF. /BK± /BE. /BC± /BD. /BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BK. /BF± /BF. /BF± /BG. /BC /BD/BZ/BT/CA/C5/BT/CB/C0 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BF/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BD /B7/BF. /BD − /BE. /BH± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BD /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE. /BF /BL/BC /BD/BU/CA/C1/BX/CA/BX /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE < /BK/BK /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ/BE/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BE/BC /BL/BC /BE/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BC/BC/BC /BL/BC /BF/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BL× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB 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/BL± /BG. /BF/BH/BG. /BH± /BE. /BL± /BG. /BF /BH/BG. /BH± /BE. /BL± /BG. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI± /BC. /BL± /BD. /BF /BH. /BI± /BC. /BL± /BD. /BF/BH. /BI± /BC. /BL± /BD. /BF /BH. /BI± /BC. /BL± /BD. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BG /BL/BC /BE/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BK/BI /BL/BC /BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BG/BI/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BK/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL/BI/BC /BL/BC /BH/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BE. /BG× /BD/BC− /BH/BA/BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BG/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BI. /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BH/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BE× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BF < /BG. /BF < /BG. /BF < /BG. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ/BC /BL/BC /BE/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BC× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BL/BC/BD /BL/BC/BD/BL/BC/BD /BL/BC/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5−/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BF± /BE. /BL± /BE. /BF /BD/BI. /BF± /BE. /BL± /BE. /BF/BD/BI. /BF± /BE. /BL± /BE. /BF /BD/BI. /BF± /BE. /BL± /BE. /BF /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BF/BC /BL/BC /BF/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BF/BL/BC /BL/BC /BG/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP±/BD /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /BF π /CP/D2/CS /BU/B4 /CP±/BD→π±π∓π±/B5 /BP /BC/BA/BH/BA /BF/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS/BU/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD/D6/CP/D8/CT/D7 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/BG/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BV/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/CP/D2/CS /BU /BC/D7 /CS/CT/CR/CP /DD/D7 /CR/CP/D2/D2/D3/D8 /CQ /CT /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT/DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7 /CU/D3 /D6 /D8/CW/CT /D8 /DB /D3 /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/A0/parenleftbig/CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0 /A0/parenleftbig/CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0/A0/parenleftbig/CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0 /A0/parenleftbig/CQ−/BD /C3 /B7× /BU/B4 /CQ−/BD→ωπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BG± /BD. /BC± /BD. /BC /BJ. /BG± /BD. /BC± /BD. /BC/BJ. /BG± /BD. /BC± /BD. /BC /BJ. /BG± /BD. /BC± /BD. /BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ. /BH± /BD. /BF± /BE. /BE /BE/BJ. /BH± /BD. /BF± /BE. /BE/BE/BJ. /BH± /BD. /BF± /BE. /BE /BE/BJ. /BH± /BD. /BF± /BE. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BD/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BE± /BC. /BJ± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC. /BC /B7/BD. /BI − /BD. /BH /B7/BC. /BJ − /BC. /BK /BD/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BH /B7/BG. /BH − /BF. /BJ /B7/BD. /BK − /BD. /BJ /BD/BU/CA/C1/BX/CA/BX /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BE± /BC. /BL± /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/BD. /BE± /BD. /BF± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF/BK. /BJ /B7/BE. /BH − /BE. /BD± /BD. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BD /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CE < /BF/BK/BG /BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BE/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE < /BG/BF /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BE/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BK/BC /BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BK/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BF/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BG× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BG/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BJ× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI± /BD. /BD± /BC. /BK /BG. /BI± /BD. /BD± /BC. /BK/BG. /BI± /BD. /BD± /BC. /BK /BG. /BI± /BD. /BD± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BK /B7/BC. /BF/BH − /BC. /BF/BC± /BC. /BD/BD /BD. /BE/BK /B7/BC. /BF/BH − /BC. /BF/BC± /BC. /BD/BD/BD. /BE/BK /B7/BC. /BF/BH − /BC. /BF/BC± /BC. /BD/BD /BD. /BE/BK /B7/BC. /BF/BH − /BC. /BF/BC± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BK /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BE /BL/BC /BE/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BI/BL /BL/BC /BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BD. /BL× /BD/BC− /BH/BA/BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BD< /BC. /BG/BD< /BC. /BG/BD< /BC. /BG/BD/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BJ /BL/BC /BE/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BE. /BL× /BD/BC− /BH/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE. /BC< /BD/BE. /BC< /BD/BE. /BC< /BD/BE. /BC/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3∗/B4/BK/BL/BE/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BG/BD< /BD/BG/BD< /BD/BG/BD< /BD/BG/BD/BL/BC /BD/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BK. /BL× /BD/BC− /BH/BA/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0 /A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0/A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0 /A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BI /BB/A0/CC/CW/CX/D7 /CS/CT/CR/CP /DD /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT /CR/D3/CW/CT/D6/CT/D2/D8 /D7/D9/D1 /D3/CU /D6/CT/D7/D3/D2/CP/D2/D8 /CP/D2/CS /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /C2 /C8/BP/BC /B7/C3π/CR/D3/D1/D4 /D3/D2/CT/D2/D8/D7 /DB/CX/D8/CW /BD/BA/BD/BF < /D1/C3π< /BD/BA/BH/BF /BZ/CT/CE/BB/CR /BE/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC± /BC. /BK± /BC. /BF /BH. /BC± /BC. /BK± /BC. /BF/BH. /BC± /BC. /BK± /BC. /BF /BH. /BC± /BC. /BK± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0 /A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0/A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0 /A0/parenleftbig φ /B4 /C3π /B5∗ /BC/BC /B4/BD/BA/BI/BC< /D1/C3π< /BE/BA/BD/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BJ /BB/A0/CC/CW/CX/D7 /CS/CT/CR/CP /DD /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT /CR/D3/CW/CT/D6/CT/D2/D8 /D7/D9/D1 /D3/CU /D6/CT/D7/D3/D2/CP/D2/D8 /CP/D2/CS /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /C2 /C8/BP/BC /B7/C3π/CR/D3/D1/D4 /D3/D2/CT/D2/D8/D7 /DB/CX/D8/CW /BD/BA/BI/BC < /D1/C3π< /BE/BA/BD/BH /BZ/CT/CE/BB/CR /BE/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC× /BD/BC− /BF < /BH. /BC× /BD/BC− /BF< /BH. /BC× /BD/BC− /BF < /BH. /BC× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BK /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BK /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BK /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI± /BC. /BJ± /BC. /BI /BG. /BI± /BC. /BJ± /BC. /BI/BG. /BI± /BC. /BJ± /BC. /BI /BG. /BI± /BC. /BJ± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/C7/CQ/D7/CT/D6/DA/CT/CS /BD/BK/BD ± /BD/BJ /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BD/BC σ /BA/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BI/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BH< /BF. /BH< /BF. /BH< /BF. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BD/BJ/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BJ/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0/A0/parenleftbig/C3∗/B4/BD/BJ/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BJ/BK/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ< /BE. /BJ< /BE. /BJ< /BE. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BE/BC/BG/BH/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BE/BC/BG/BH/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0/A0/parenleftbig/C3∗/B4/BE/BC/BG/BH/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BE/BC/BG/BH/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BH. /BF< /BD/BH. /BF< /BD/BH. /BF< /BD/BH. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC /BF < /BD. /BD× /BD/BC /BF< /BD. /BD× /BD/BC /BF < /BD. /BD× /BD/BC /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BK± /BD. /BD± /BC. /BI /BJ. /BK± /BD. /BD± /BC. /BI/BJ. /BK± /BD. /BD± /BC. /BI /BJ. /BK± /BD. /BD± /BC. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW < /BD/BG/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/CC/CW/CT /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /BU→φ /C3∗/B4/BD/BG/BF/BC/B5 /D4 /D6/D3/DA/CX/CS/CT/D7 /CT/DA/CX/CS/CT/D2/CR/CT /DB/CX/D8/CW /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D7/CX/CV/D2/CX/AC/B9/CR/CP/D2/CR/CT /D3/CU /BF/BA/BE σ /BA /BL/BC/BE /BL/BC/BE/BL/BC/BE /BL/BC/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/C3 /BCφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0 /A0/parenleftbig/C3 /BCφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0/A0/parenleftbig/C3 /BCφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0 /A0/parenleftbig/C3 /BCφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD /B7/BD. /BJ − /BD. /BG± /BC. /BG /BG. /BD /B7/BD. /BJ − /BD. /BG± /BC. /BG/BG. /BD /B7/BD. /BJ − /BD. /BG± /BC. /BG /BG. /BD /B7/BD. /BJ − /BD. /BG± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /CP/D2/CS /CU/D3 /D6/CPφφ /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7/CQ/CT /D0 /D3 /DB /BE/BA/BK/BH /BZ/CT/CE/BB /CR /BE/BA /A0/parenleftbig η/primeη/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0 /A0/parenleftbig η/primeη/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0/A0/parenleftbig η/primeη/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0 /A0/parenleftbig η/primeη/prime/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF/BD< /BF/BD< /BF/BD< /BF/BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC. /BD± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BC. /BD± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BC. /BD± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG/BC. /BD± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BL. /BE± /BE. /BC± /BE. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG/BC. /BD± /BE. /BD± /BD. /BJ /BE/C6/BT/C3/BT /C7 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG/BH. /BH /B7 /BJ. /BE − /BI. /BK± /BF. /BG /BF/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD/BC /BL/BC /BT /BV/C7/CB/CC /BT /BC/BE /BZ /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BG/BE. /BF± /BG. /BC± /BE. /BE /BE/BT /CD/BU/BX/CA/CC /BC/BE /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT < /BE/BD/BC /BL/BC /BG/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BG/BC± /BD/BJ± /BK /BH/BT/C5/C5/BT/CA /BL/BF /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BV /C7 /BT/C6 /BC/BC < /BG/BE/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BG/BC /BL/BC /BI/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BD/BC/BC /BL/BC /BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /CU/D6/D3/D1 /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /CA /B7/ /BC/BP/BD. /BC/BC/BI±/BC. /BC/BG/BK/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5 /BA /C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/C3πγ /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2 /DB /CP/D7 /D7/CT/CT/D2/BN /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2/BA/BG/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BH/BT/C5/C5/BT/CA /BL/BF /D3/CQ/D7/CT/D6/DA/CT/CS /BI . /BI± /BE. /BK /CT/DA/CT/D2/D8/D7 /CP/CQ /D3/DA/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA/BI/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BK× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig η /C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0 /A0/parenleftbig η /C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0/A0/parenleftbig η /C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0 /A0/parenleftbig η /C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BJ /B7/BE. /BE − /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BJ /B7/BE. /BE − /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BJ /B7/BE. /BE − /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BJ /B7/BE. /BE − /BD. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BF /B7/BE. /BK − /BD. /BI± /BC. /BI /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BK. /BJ /B7/BF. /BD − /BE. /BJ /B7/BD. /BL − /BD. /BI /BE, /BF/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η/prime/C3< /BF/BA/BE/BH /BZ/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/D1η /C3< /BE/BA/BG /BZ/CT/CE/BB/CR /BE/A0/parenleftbig η/prime/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0 /A0/parenleftbig η/prime/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0/A0/parenleftbig η/prime/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0 /A0/parenleftbig η/prime/C3 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BI< /BI. /BI< /BI. /BI< /BI. /BI/BL/BC /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η/prime/C3< /BF/BA/BE/BH /BZ/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /BCφγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0 /A0/parenleftbig/C3 /BCφγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0/A0/parenleftbig/C3 /BCφγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0 /A0/parenleftbig/C3 /BCφγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ< /BE. /BJ< /BE. /BJ< /BE. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BF /BL/BC /BD/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB 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/D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BD. /BE/BH /BZ/CT/CE/BB /CR /BE< /C5/C3π< /BD. /BI/BZ /CT /CE /BB /CR /BE/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0/A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BD/BG/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG< /BD. /BF× /BD/BC− /BG/BL/BC /BD/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0 /A0/parenleftbig/C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0/A0/parenleftbig/C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0 /A0/parenleftbig/C3 /B7π−γ /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI× /BD/BC− /BI < /BE. /BI× /BD/BC− /BI< /BE. /BI× /BD/BC− /BI < /BE. /BI× /BD/BC− /BI/BL/BC /BD, /BE/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BD. /BE/BH /BZ/CT/CE/BB /CR /BE< /C5/C3π< /BD. /BI/BZ /CT /CE /BB /CR /BE /A0/parenleftbig/C3 /BCπ /B7π−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BJ/BK /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH < /BD. /BH < /BD. /BH < /BD. /BH/BL/BC /BD/CH /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT 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/B4/BD/BG/BF/BC/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BG± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BG± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BE± /BC. /BE/BH± /BC. /BD/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF± /BC. /BH± /BC. /BD /BD/C6/C1/CB/C0/C1/BW /BT /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BC /BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 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/D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC/BC/BC/BC /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /BU/B4 /C3∗/BF /B4/BD/BJ/BK/BC/B5 →η /C3 /B5/BP/BC. /BD/BD /B7/BC. /BC/BH − /BC. /BC/BG /BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BZ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BD/BD /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0 /A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BC /BB/A0 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/C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BF± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BC. /BJ/BL /B7/BC. /BE/BE − /BC. /BE/BC± /BC. /BC/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BE/BH /B7/BC. /BF/BJ − /BC. /BF/BF /B7/BC. /BC/BJ − /BC. /BC/BI /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC± /BC. /BE± /BC. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 < /BC. /BK /BL/BC /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BE /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BJ /BL/BC /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BL/BC/BF /BL/BC/BF/BL/BC/BF /BL/BC/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0/A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0 /A0/parenleftbig ωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI /B7/BC. /BE/BC − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI /B7/BC. /BE/BC − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI /B7/BC. /BE/BC − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI /B7/BC. /BE/BC − /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BC /B7/BC. /BE/BG − /BC. /BE/BC± /BC. /BC/BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BH/BI /B7/BC. /BF/BG − /BC. /BE/BJ /B7/BC. /BC/BH − /BC. /BD/BC /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 < /BC. /BK /BL/BC /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C5 /C7 /C0 /BT /C8 /BT /CC/CA/BT /BC/BI < /BD. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL. /BE /BL/BC /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0 /A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0/A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0 /A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BH× /BD/BC− /BJ < /BK. /BH× /BD/BC− /BJ< /BK. /BH× /BD/BC− /BJ < /BK. /BH× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BF× /BD/BC− /BH/BL/BC /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD/BF± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BF± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BD/BF± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BF± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BH± /BC. /BG± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BH. /BD± /BC. /BE± /BC. /BE /BD/C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BD± /BD. /BD± /BC. /BD /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BG. /BH /B7/BD. /BG − /BD. /BE /B7/BC. /BH − /BC. /BG /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BG± /BC. /BI± /BC. /BF /BD/BV/C0/BT /C7 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C4 /C1 /C6 /BC /BJ /BT/BG. /BJ± /BC. /BI± /BC. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BH. /BG± /BD. /BE± /BC. /BH /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG/BH. /BI /B7/BE. /BF − /BE. /BC /B7/BC. /BG − /BC. /BH /BD/BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/BT/CB/BX/CH /BC/BE/BG. /BD± /BD. /BC± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9 < /BI/BJ /BL/BC /BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BG. /BF /B7/BD. /BI − /BD. /BG± /BC. /BH /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BC /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF < /BD/BH /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/C6/BX/CB/CB/CH /BC/BC < /BG/BH /BL/BC /BG/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BE/BC /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BZ/C7/BW /BT/C6/BZ /BL/BK < /BG/BD /BL/BC /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BH/BH /BL/BC /BI/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BG/BJ /BL/BC /BJ/BT/C3/BX/CA/CB /BL/BG /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI < /BE/BL /BL/BC /BD/BU/BT /CC/CC/C4/BX /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ/BJ /BL/BC /BK/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BI/BC /BL/BC /BK/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BC/BC /BL/BC /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC→π /B7π−/B5/CL/ /CJ/BU/B4 /BU /BC→ /C3 /B7π−/B5/CL /BP /BC . /BE/BD± /BC. /BC/BH±/BC. /BC/BF/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /C3 /B7π−/B5/BP /B4 /BD . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BH/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BG/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BI/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BJ/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/BC. /BE/BD/BJ /CP/D2/CS /BU /BC/CS /B4 /BU /BC/D7 /B5 /CU/D6/CP/CR/D8/CX/D3/D2 /BF/BL . /BH/B1 /B4/BD/BE/B1/B5/BA/BK/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7π−/parenrightbig/A0/BE/BK/BG /BB/A0/BD/BL/BK /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7π−/parenrightbig/A0/BE/BK/BG /BB/A0/BD/BL/BK /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7π−/parenrightbig/A0/BE/BK/BG /BB/A0/BD/BL/BK /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/parenleftbig/C3 /B7π−/parenrightbig/A0/BE/BK/BG /BB/A0/BD/BL/BK/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BH/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BJ± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BI± /BC. /BC/BD± /BC. /BC/BD /C4/C1/C6 /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BE/BD± /BC. /BC/BH± /BC. /BC/BF /BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL /B7/BC. /BD/BF − /BC. /BD/BE /B7/BC. /BC/BD − /BC. /BC/BE /BT/BU/BX /BC/BD /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C4/C1/C6 /BC/BJ /BT/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BE± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BE± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BF /BA /BD. /BG/BJ± /BC. /BE/BH± /BC. /BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BF /B7/BC. /BG − /BC. /BH /B7/BC. /BE − /BC. /BF /BD/BV/C0/BT /C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BJ± /BC. /BF/BE± /BC. /BD/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV < /BF. /BI /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BD± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BF /CB /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C4 < /BG. /BG /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BJ± /BC. /BI± /BC. /BE /BD/C4/BX/BX /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BH < /BH. /BJ /BL/BC /BD/BT/CB/C6/BX/CA /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BG /BL/BC /BD/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BL. /BF /BL/BC /BZ/C7/BW /BT/C6/BZ /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/CB/C6/BX/CA /BC/BE < /BL. /BD /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BZ /C7 /BW /BT/C6/BZ /BL/BK < /BI/BC /BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF < /BD. /BF < /BD. /BF < /BD. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CF /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BH /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CF < /BE. /BL /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC < /BE/BH/BC /BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI < /BD/BK/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BJ /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BJ /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BJ /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK < /BD. /BK < /BD. /BK < /BD. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BK /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BD/BC /BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig η/primeπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0 /A0/parenleftbig η/primeπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0/A0/parenleftbig η/primeπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0 /A0/parenleftbig η/primeπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /BC. /BK /B7/BC. /BK − /BC. /BI± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BI /CF /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BK± /BD. /BC± /BC. /BF /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC /B7/BD. /BG − /BD. /BC± /BC. /BK /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CF < /BH. /BJ /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BD /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG< /BE. /BG< /BE. /BG< /BE. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BH /BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BC /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE < /BG/BJ /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/primeη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0 /A0/parenleftbig η/primeη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0/A0/parenleftbig η/primeη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0 /A0/parenleftbig η/primeη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CF /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BH /BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BI /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BJ /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η/primeρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0 /A0/parenleftbig η/primeρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0/A0/parenleftbig η/primeρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0 /A0/parenleftbig η/primeρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BJ /BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BF /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BX < /BD/BE /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BF /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BL/BC/BG /BL/BC/BG/BL/BC/BG /BL/BC/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig η/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0 /A0/parenleftbig η/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0/A0/parenleftbig η/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0 /A0/parenleftbig η/prime/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ηρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0 /A0/parenleftbig ηρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0/A0/parenleftbig ηρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0 /A0/parenleftbig ηρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BL /BL/BC /BD/CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CH < /BD/BC /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF /BL/BC /BU/BX/C0/CA/BX/C6/CB /BL/BK /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig η /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0 /A0/parenleftbig η /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0/A0/parenleftbig η /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0 /A0/parenleftbig η /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0/A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BC /B7/BD. /BF − /BD. /BE± /BC. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C3 < /BD/BE /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0 /A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0/A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0 /A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BK /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BC /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ωρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0 /A0/parenleftbig ωρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0/A0/parenleftbig ωρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0 /A0/parenleftbig ωρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BF /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC < /BD/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0/A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BC< /BG. /BC< /BG. /BC< /BG. /BC/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BL /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BK< /BC. /BE/BK< /BC. /BE/BK< /BC. /BE/BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BV < /BH /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI< /BC. /BI< /BC. /BI< /BC. /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE < /BL /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0 /A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0/A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0 /A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH< /BC. /BH< /BC. /BH< /BC. /BH/BL/BC /BD/CB/BV/C0/CD/BX/C5/BT/C6/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BH /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CE < /BF/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0 /A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0/A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0 /A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BF< /BD/BF< /BD/BF< /BD/BF/BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH/BI /BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig φω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0 /A0/parenleftbig φω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0/A0/parenleftbig φω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0 /A0/parenleftbig φω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD /BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BI< /BD. /BH× /BD/BC− /BI< /BD. /BH× /BD/BC− /BI< /BD. /BH× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BE/BD× /BD/BC− /BG/BL/BC /BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD. /BE× /BD/BC− /BH/BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE < /BF. /BL× /BD/BC− /BH/BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5±π∓× /BU/B4 /CP/BC /B4/BL/BK/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD< /BF. /BD< /BF. /BD< /BF. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CH/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±π∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±π∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0/A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±π∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0 /A0/parenleftbig/CP/BC /B4/BD/BG/BH/BC/B5±π∓× /BU/B4 /CP/BC /B4/BD/BG/BH/BC/B5±→ηπ±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BF< /BE. /BF< /BE. /BF< /BE. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BE× /BD/BC− /BG< /BJ. /BE× /BD/BC− /BG< /BJ. /BE× /BD/BC− /BG< /BJ. /BE× /BD/BC− /BG/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0 /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0/A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0 /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD/BE /B7/BC. /BK/BK − /BC. /BK/BE /B7/BC. /BI/BC − /BC. /BJ/BI /BD/BW/CA/BT /BZ/C1/BV /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG± /BC. /BI± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BG /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BI /B7/BE. /BC − /BD. /BG± /BC. /BK /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BD± /BD. /BI± /BC. /BL /BW/CA/BT /BZ/C1/BV /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BW /CA /BT /BZ/C1/BV /BC/BI < /BH. /BF /BL/BC /BD/BZ/C7/CA/BW/C7/C6 /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BW /CA /BT /BZ/C1/BV /BC/BG < /BE/BG /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BG/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0 /A0/parenleftbig ρ∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0/A0/parenleftbig ρ∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0 /A0/parenleftbig ρ∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE. /BK± /BE. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE. /BI± /BD. /BK± /BE. /BE /BD/BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE/BC. /BK /B7/BI. /BC − /BI. /BF /B7/BE. /BK − /BF. /BD /BD/BZ/C7/CA/BW/C7/C6 /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/D6/CB/B5/BE/BJ. /BI /B7/BK. /BG − /BJ. /BG± /BG. /BE /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BK /BL/BC /BT/CB/C6/BX/CA /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BC/BC < /BH/BE/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BE/BC/BC /BL/BC /BE/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BU/BX/BU/BX/C3 /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BI. /BD× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA /BL/BC/BH /BL/BC/BH/BL/BC/BH /BL/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0 /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0/A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0 /A0/parenleftbig π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BF× /BD/BC− /BG< /BE. /BF× /BD/BC− /BG< /BE. /BF× /BD/BC− /BG< /BE. /BF× /BD/BC− /BG/BL/BC /BD/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BK× /BD/BC− /BG/BL/BC /BE/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BI. /BJ× /BD/BC− /BG/BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ± /BC. /BF/BF± /BC. /BD/BL /BD. /BC/BJ± /BC. /BF/BF± /BC. /BD/BL/BD. /BC/BJ± /BC. /BF/BF± /BC. /BD/BL /BD. /BC/BJ± /BC. /BF/BF± /BC. /BD/BL /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /C1 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BZ < /BE. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C1 < /BD/BK /BL/BC /BE/BZ/C7/BW /BT/C6/BZ /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BF/BI /BL/BC /BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BE/BK/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BL/BC /BL/BC /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BF/BC /BL/BC /BG/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BC/BC /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/BA /BY /D3 /D6 /CP /CW/CT/D0/CX/CR/CX/D8 /DD /BD/BD /CR/D3/D2/AC/CV/D9/D6/CP/D8/CX/D3/D2/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/CR/D6/CT/CP/D7/CT/D7/D8/D3 /BD. /BG× /BD/BC− /BH/BA/BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BG/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0 /A0/parenleftbig ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0/A0/parenleftbig ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0 /A0/parenleftbig ρ /BC/CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH/BF< /BC. /BH/BF< /BC. /BH/BF< /BC. /BH/BF/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5 /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5 /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0/A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5 /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BG /BB/A0 /A0/parenleftbig/CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5× /BU/B4 /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B5 /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/BF. /BK± /BF. /BC/BF/BF. /BE± /BF. /BK± /BF. /BC /BF/BF. /BE± /BF. /BK± /BF. /BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BI /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BF/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG/BL/BC /BL/BC /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BC/BC/BC /BL/BC /BF/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /BF π /CP/D2/CS /BU/B4 /CP±/BD→π±π∓π±/B5 /BP /BC/BA/BH/BA /BF/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG 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/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5∓π±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC× /BD/BC− /BG< /BF. /BC× /BD/BC− /BG< /BF. /BC× /BD/BC− /BG< /BF. /BC× /BD/BC− /BG/BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BG× /BD/BC− /BF/BL/BC /BD/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0 /A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0/A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0 /A0/parenleftbig π /B7π−π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD× /BD/BC− /BF < /BF. /BD× /BD/BC− /BF< /BF. /BD× /BD/BC− /BF < /BF. /BD× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB 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/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH /B7/BJ − /BI /B7/BH − /BI /BD/BT /CD/BU/BX/CA/CC /BC/BG /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA/BF/BC± /BG± /BH /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY < /BE/BE/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CC/CW/CT /D5/D9/D3/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CP/CU/D8/CT/D6 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /DB/CX/D8/CW /BT /CD/BU/BX/CA/CC /BC/BG /BZ /D6/CT/D7/D9/D0/D8 /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /CA/CP/D0/D3/D2/CT /CV/CX/DA/CT/D7 /B4/BF/BF ± /BG± /BH/B5× /BD/BC− /BI/BA /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCπ 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/BB/A0/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE < /BD. /BE < /BD. /BE < /BD. /BE/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC /BL/BC /BD/C2/BX/C6 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BL /BL/BC /BD/CF /BT/C6/BZ /BC/BG /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH. /BH /BL/BC /BD/C2/BX/CB/CB/C7/C8 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BG /BL/BC 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/BL. /BC× /BD/BC− /BF < /BL. /BC× /BD/BC− /BF< /BL. /BC× /BD/BC− /BF < /BL. /BC× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7ρ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI/BD< /BI/BD< /BI/BD< /BI/BD/BL/BC /BD, /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BG/BC/BC /BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP/BD /B4/BD/BE/BI/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /BF π /CP/D2/CS /BU/B4 /CP±/BD→π±π∓π±/B5 /BP /BC/BA/BH/BA /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG× /BD/BC− /BF < /BE. /BG× /BD/BC− /BF< /BE. /BG× /BD/BC− /BF < /BE. /BG× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π /B7π /B7π /B7π−π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0/A0/parenleftbig π /B7π /B7π /B7π−π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0 /A0/parenleftbig π /B7π /B7π /B7π−π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF< /BF. /BC× /BD/BC− /BF/BL/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0/A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0 /A0/parenleftbig/CP/BD /B4/BD/BE/BI/BC/B5 /B7/CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK× /BD/BC− /BF < /BE. /BK× /BD/BC− /BF< /BE. /BK× /BD/BC− /BF < /BE. /BK× /BD/BC− /BF/BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BC× /BD/BC− /BF/BL/BC /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BF. /BE× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BU /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC /BU /BC/CP/D2/CS /BU /B7/BU−/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig π /B7π /B7π /B7π−π−π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BJ /BB/A0 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/BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BD < /BC. /BD/BD < /BC. /BD/BD < /BC. /BD/BD/BL/BC /BD/CC/CB/BT/C1 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BG/BD /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BE/BJ /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BG /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BE /BL/BC /BD/BT/BU/BX /BC/BE /C7 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BC /BL/BC /BD/BV/C7 /BT/C6 /BL/BL /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK /BL/BC /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BF/BH/BC /BL/BC /BF/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW < /BF/BG /BL/BC /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BE/BC /BL/BC /BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BJ/BC /BL/BC /BG/BU/BX/BU/BX/C3 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BF/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BG/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BF× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA /BL/BC/BI /BL/BC/BI/BL/BC/BI /BL/BC/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0/A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BD/BU/BX/BU/BX/C3 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BH /BL/BC /BE/BT/BU/CA/BX/CD /BL/BH /C6 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD/BT /BW /BT/C5 /BL/BI /BW/BH. /BG± /BD. /BK± /BE. /BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BX/BU/BX/C3 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BL× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CP /BU /BC/B8 /BU−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BF/BL /CP/D2/CS /CP /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BC . /BD/BE/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7 /BI. /BC± /BE. /BC± /BE. /BE /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/D4 /D4/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0 /A0/parenleftbig/D4 /D4/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0/A0/parenleftbig/D4 /D4/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0 /A0/parenleftbig/D4 /D4/C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BC± /BC. /BH± /BC. /BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BG/BC /B7/BC. /BI/BG − /BC. /BG/BG± /BC. /BE/BK /BD, /BE, /BF/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK/BK /B7/BC. /BJ/BJ − /BC. /BI/BC± /BC. /BE/BF /BD, /BE, /BG/CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BH /BT < /BJ. /BE /BL/BC /BD, /BE/BT/BU/BX /BC/BE /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BG/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BX/DC/D4/D0/CX/CR/CX/D8/D0/DD /DA/CT/D8/D3 /CT/D7 /D6/CT/D7/D3/D2/CP/D2/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4 /D4 /CU/D6/D3/D1 /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D7 /CP/D2/CS /D4/C3 /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CU/D6/D3/D1 /A3/CR /BA/BF/C8/D6/D3/DA/CX/CS/CT/D7 /CP/D0/D7/D3 /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /C5/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/CP/D2/CS /CP/D2/CV/D9/D0/CP /D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /D4 /D4 /D7/DD/D7/D8/CT/D1/BA/BG/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /C5/D4 /D4< /BE/BA/BK/BH /CX/D7 /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /B7 /D4× /BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→ /D4/C3 /BC/CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /B7 /D4× /BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→ /D4/C3 /BC/CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /B7 /D4× /BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→ /D4/C3 /BC/CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /B7 /D4× /BU/B4 /A2 /B4/BD/BH/BG/BC/B5 /B7→ /D4/C3 /BC/CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH< /BC. /BC/BH< /BC. /BC/BH< /BC. /BC/BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BF /BL/BC /BD/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3 /BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BH< /BC. /BG/BH< /BC. /BG/BH< /BC. /BG/BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0 /A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0/A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0 /A0/parenleftbig/D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BJ± /BC. /BG/BH± /BC. /BG/BC /BD. /BG/BJ± /BC. /BG/BH± /BC. /BG/BC/BD. /BG/BJ± /BC. /BG/BH± /BC. /BG/BC /BD. /BG/BJ± /BC. /BG/BH± /BC. /BG/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BI /BL/BC /BD/CF /BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0/A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0 /A0/parenleftbig/CU/C2 /B4/BE/BE/BE/BC/B5 /C3∗/BC× /BU/B4 /CU/C2 /B4/BE/BE/BE/BC/B5 → /D4 /D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BH< /BC. /BD/BH< /BC. /BD/BH< /BC. /BD/BH/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0 /A0/parenleftbig/D4 /A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0/A0/parenleftbig/D4 /A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0 /A0/parenleftbig/D4 /A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE/BF /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BE/BL /BF. /BE/BF /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BE/BL/BF. /BE/BF /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BE/BL /BF. /BE/BF /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BE/BL /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI/BE /B7/BC. /BG/BG − /BC. /BG/BC± /BC. /BF/BD /BD, /BE/CF /BT/C6/BZ /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BJ /BV/BF. /BL/BJ /B7/BD. /BC/BC − /BC. /BK/BC± /BC. /BH/BI /BD/CF /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/CF /BT/C6/BZ /BC/BH /BT < /BD/BF /BL/BC /BD/BV/C7 /BT/C6 /BL/BL /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BK/BC /BL/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8/D6/D3/DA/CX/CS/CT/D7 /CP/D0/D7/D3 /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /C5/D4 /D4< /BE/BA/BK/BH /BZ/CT/CE/BB/CR /BE/CP/D2/CS /CP/D2/CV/D9/D0/CP /D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /D4 /A3 /D7/DD/D7/D8/CT/D1/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BY /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BC× /BD/BC− /BG/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0 /A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0/A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0 /A0/parenleftbig/D4 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BI< /BC. /BE/BI< /BC. /BE/BI< /BC. /BE/BI/BL/BC /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/A1 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0 /A0/parenleftbig/A1 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0/A0/parenleftbig/A1 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0 /A0/parenleftbig/A1 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL/BF< /BC. /BL/BF< /BC. /BL/BF< /BC. /BL/BF/BL/BC /BD/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/D4 /A3/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0 /A0/parenleftbig/D4 /A3/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0/A0/parenleftbig/D4 /A3/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0 /A0/parenleftbig/D4 /A3/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE/BL/BC /BD/CF /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/D4 /A6 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0 /A0/parenleftbig/D4 /A6 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0/A0/parenleftbig/D4 /A6 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0 /A0/parenleftbig/D4 /A6 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BK× /BD/BC− /BI < /BF. /BK× /BD/BC− /BI< /BF. /BK× /BD/BC− /BI < /BF. /BK× /BD/BC− /BI/BL/BC /BD/CF /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig /A3/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0 /A0/parenleftbig /A3/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0/A0/parenleftbig /A3/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0 /A0/parenleftbig /A3/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE/BL/BC /BD/CC/CB/BT/C1 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI/BL /BL/BC /BD/BV/C0/BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CC/CB/BT/C1 /BE/BC/BC/BJ < /BD. /BE /BL/BC /BD/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BC /BL/BC /BD/BT/BU/BX /BC/BE /C7 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT/C6/BZ /BC/BH < /BF. /BL /BL/BC /BD/BV/C7 /BT/C6 /BL/BL /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/A1 /BC /A1 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0 /A0/parenleftbig/A1 /BC /A1 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0/A0/parenleftbig/A1 /BC /A1 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0 /A0/parenleftbig/A1 /BC /A1 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BH< /BC. /BC/BC/BD/BH< /BC. /BC/BC/BD/BH< /BC. /BC/BC/BD/BH/BL/BC /BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BL /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BD/BK /CP/D7/D7/D9/D1/CX/D2/CV /A7 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/BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BD/BC± /BC. /BC/BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BC /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BE/BD /BD/BT/BU/BX /BC/BE /CF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/BW−/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0 /A0/parenleftbig/BW−/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0/A0/parenleftbig/BW−/D4 /D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BI /BB/A0 /A0/parenleftbig/BW−/D4 /D4π 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/CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK/BD± /BC. /BE/BE± /BC. /BG/BG /BG. /BK/BD± /BC. /BE/BE± /BC. /BG/BG/BG. /BK/BD± /BC. /BE/BE± /BC. /BG/BG /BG. /BK/BD± /BC. /BE/BE± /BC. /BG/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0 /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0/A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0 /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL< /BL< /BL< /BL/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0 /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0/A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0 /A0/parenleftbig/A2/CR /D4π /B7× /BU/B4 /A2/CR→ /BW∗−/D4 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BG< /BD/BG< /BD/BG< /BD/BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BL/BC/BJ /BL/BC/BJ/BL/BC/BJ /BL/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig /A6−−/CR /A1 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0 /A0/parenleftbig /A6−−/CR /A1 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0/A0/parenleftbig /A6−−/CR /A1 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0 /A0/parenleftbig /A6−−/CR /A1 /B7/B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC< /BC. /BC/BC/BD/BC/BL/BC /BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BC/BD/BE /CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BG/BF/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC. /BC/BH/BC/BA/A0/parenleftbig /A3−/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ /B7/BC. /BF − /BC. /BE± /BC. /BG /BD/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD/BC± /BC. /BE/BC± /BC. /BE/BL /BE/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BF /B7/BC. /BG/BI − /BC. /BG/BE± /BC. /BF/BJ /BF/BY/CD /BL/BJ /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BW /CH/CC/C5/BT/C6 /BC/BE/BD/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI/BJ /B7/BC. /BE/BJ − /BC. /BE/BH /B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BD± /BC. /BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC. /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/A0/parenleftbig /A3−/CR /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0 /A0/parenleftbig /A3−/CR /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0/A0/parenleftbig /A3−/CR /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0 /A0/parenleftbig /A3−/CR /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD /B7/BC. /BJ − /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD /B7/BC. /BJ − /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD /B7/BC. /BJ − /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD /B7/BC. /BJ − /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BC /B7/BC. /BI/BJ − /BC. /BH/BH /B7/BC. /BJ/BJ − /BC. /BG/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BD/BL /B7/BC. /BH/BI − /BC. /BG/BL± /BC. /BI/BH /BD, /BE/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL /BL/BC /BD, /BF/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BD /BL/BC /BD, /BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BD /BL/BC /BH/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CU /D3 /D6 /BZ/BT/BU/CH/CB/C0/BX/CE /BC/BF /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /CT/D6/D6/D3 /D6 /D3/CU /A3/CR→ /D4/C3 /B7π−/CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/BF/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BG/CD/D7/CT/D7 /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A3/CR→ /D4/C3−π /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /B4/BH . /BC± /BD. /BF/B5/B1/BA/BH/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A3−/CR /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0 /A0/parenleftbig /A3−/CR /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0/A0/parenleftbig /A3−/CR /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0 /A0/parenleftbig /A3−/CR /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BL× /BD/BC− /BG < /BH. /BL× /BD/BC− /BG< /BH. /BL× /BD/BC− /BG < /BH. /BL× /BD/BC− /BG/BL/BC /BD/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A3−/CR /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC/BJ× /BD/BC− /BF < /BH. /BC/BJ× /BD/BC− /BF< /BH. /BC/BJ× /BD/BC− /BF < /BH. /BC/BJ× /BD/BC− /BF/BL/BC /BD/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig /A3−/CR /D4π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0/A0/parenleftbig /A3−/CR /D4π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0 /A0/parenleftbig /A3−/CR /D4π /B7π−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ/BG× /BD/BC− /BF< /BE. /BJ/BG× /BD/BC− /BF< /BE. /BJ/BG× /BD/BC− /BF< /BE. /BJ/BG× /BD/BC− /BF/BL/BC /BD/BY/CD /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD /BL/BJ /D9/D7/CT/D7 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig/A3 /B7/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0 /A0/parenleftbig/A3 /B7/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0/A0/parenleftbig/A3 /B7/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0 /A0/parenleftbig/A3 /B7/CR /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BE± /BD. /BG± /BE. /BL /BD/BD. /BE± /BD. /BG± /BE. /BL/BD/BD. /BE± /BD. /BG± /BE. /BL /BD/BD. /BE± /BD. /BG± /BE. /BL /BD, /BE/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/C8 /BT/CA/C3 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD/BD . /BE± /BC. /BH± /BF. /BE/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0/A0/parenleftbig/A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR /D4π /B7π−/B4/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BG± /BD. /BC± /BD. /BJ /BI. /BG± /BD. /BC± /BD. /BJ/BI. /BG± /BD. /BC± /BD. /BJ /BI. /BG± /BD. /BC± /BD. /BJ /BD, /BE/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/C8 /BT/CA/C3 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BI. /BG± /BC. /BG± /BD. /BL/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BC± /BC. /BE/BJ± /BC. /BF/BD /BD. /BE/BC± /BC. /BE/BJ± /BC. /BF/BD/BD. /BE/BC± /BC. /BE/BJ± /BC. /BF/BD /BD. /BE/BC± /BC. /BE/BJ± /BC. /BF/BD /BD, /BE/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI± /BC. /BI± /BC. /BG /BF/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C8 /BT/CA/C3 /BC/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8 /BT/CA/C3 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BE± /BC. /BD± /BC. /BG/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI/BF /B7/BC. /BI/BG − /BC. /BH/BK /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5 /BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BH/BE/BC/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BK× /BD/BC− /BG < /BC. /BF/BK× /BD/BC− /BG< /BC. /BF/BK× /BD/BC− /BG < /BC. /BF/BK× /BD/BC− /BG/BL/BC /BD/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE/BD× /BD/BC− /BG/BL/BC /BD, /BE/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C8 /BT/CA/C3 /BC/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CD/D7/CT/D7 /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A3/CR→ /D4/C3−π /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /B4/BH . /BC± /BD. /BF/B5/B1/BA/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5 /BC/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG± /BC. /BF± /BC. /BG /BD, /BE/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BE± /BC. /BJ± /BC. /BI /BF/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH /B7/BC. /BH − /BC. /BG± /BC. /BD /BL/BC /BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C8 /BT/CA/C3 /BC/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8 /BT/CA/C3 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BG± /BC. /BE± /BC. /BG/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BE± /BC. /BJ/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BG/BK /B7/BC. /BG/BI − /BC. /BG/BD /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5 /BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0/A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0 /A0/parenleftbig /A6/CR /B4/BE/BG/BH/BH/B5−−/D4π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD± /BC. /BF± /BC. /BH /BD, /BE/C8 /BT/CA/C3 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BJ± /BD. /BD± /BD. /BC /BF/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG± /BC. /BJ± /BC. /BI /BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C8 /BT/CA/C3 /BC/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C8 /BT/CA/C3 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BD± /BC. /BE± /BC. /BI/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BW /CH/CC/C5/BT/C6 /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BJ± /BD. /BD/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC . /BC/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BE /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BF/BK /B7/BC. /BJ/BH − /BC. /BI/BL /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5 /BP/BC. /BC/BH/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig /A3−/CR /A3 /B7/CR/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0 /A0/parenleftbig /A3−/CR /A3 /B7/CR/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0/A0/parenleftbig /A3−/CR /A3 /B7/CR/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0 /A0/parenleftbig /A3−/CR /A3 /B7/CR/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE< /BI. /BE< /BI. /BE< /BI. /BE/BL/BC /BD/CD/BV/C0/C1/BW /BT /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0 /A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0/A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0 /A0/parenleftbig /A3/CR /B4/BE/BH/BL/BF/B5−/BB /A3/CR /B4/BE/BI/BE/BH/B5−/D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG< /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG/BL/BC /BD, /BE/BW /CH/CC/C5/BT/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BW /CH/CC/C5/BT/C6 /BC/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CT/D7 /BU/B4 /A3−/CR→ /D4/C3 /B7π−/B5/BP /BH. /BC± /BD. /BF/B1/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA /BL/BC/BK /BL/BC/BK/BL/BC/BK /BL/BC/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0 /A0/parenleftbig /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0/A0/parenleftbig /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0 /A0/parenleftbig /A4−/CR /A3 /B7/CR× /BU/B4 /A4−/CR→ /A4 /B7π−π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BF /B7/BG. /BE − /BF. /BG± /BE. /BG /BL. /BF /B7/BG. /BE − /BF. /BG± /BE. /BG/BL. /BF /B7/BG. /BE − /BF. /BG± /BE. /BG /BL. /BF /B7/BG. /BE − /BF. /BG± /BE. /BG /BD, /BE/BV/C0/C1/CB/CC/C7 /CE /BC/BI /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C0/C1/CB/CC/C7 /CE/BC /BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /B4/BL. /BF /B7/BF. /BJ − /BE. /BK± /BF. /BD/B5× /BD/BC− /BH/CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5×/BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0 /A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0/A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0 /A0/parenleftbig/A3 /B7/CR /A3−/CR /C3 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BL /B7/BE. /BL − /BE. /BF± /BG. /BF /BJ. /BL /B7/BE. /BL − /BE. /BF± /BG. /BF/BJ. /BL /B7/BE. /BL − /BE. /BF± /BG. /BF /BJ. /BL /B7/BE. /BL − /BE. /BF± /BG. /BF /BD/BZ/BT/BU/CH/CB/C0/BX/CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/CP /D2 /CS/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4/BH. /BC± /BD. /BF/B5/B1/BA /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BI /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE× /BD/BC− /BJ< /BI. /BE× /BD/BC− /BJ< /BI. /BE× /BD/BC− /BJ< /BI. /BE× /BD/BC− /BJ/BL/BC /BD/CE/C1/C4/C4/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BJ× /BD/BC− /BI/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BD /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BL× /BD/BC− /BH/BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C1 /C4/BF /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C1 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC/CP /D2 /CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD. /BF× /BD/BC− /BK < /BD/BD. /BF× /BD/BC− /BK< /BD/BD. /BF× /BD/BC− /BK < /BD/BD. /BF× /BD/BC− /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BD× /BD/BC− /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /C8 < /BD. /BL× /BD/BC− /BJ/BL/BC /BD/BV/C0/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK. /BF× /BD/BC− /BJ/BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BG× /BD/BC− /BH/BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI < /BH. /BL× /BD/BC− /BI/BL/BC /BT/C5/C5/BT/CA /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BU < /BE. /BI× /BD/BC− /BH/BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BI× /BD/BC− /BH/BL/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BG× /BD/BC− /BH/BL/BC /BH/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF× /BD/BC− /BG/BL/BC /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD/BT /CE/BX/CA/CH /BK/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8 /CP/D2/CS /A3/CQ /BA/BF/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BF× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /D6/CT/D4 /D3 /D6/D8/D7< /BK. /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BH/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BK× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0/A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0 /A0/parenleftbig/CT /B7/CT−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BJ < /BD. /BE× /BD/BC− /BJ< /BD. /BE× /BD/BC− /BJ < /BD. /BE× /BD/BC− /BJ/BL/BC /BT /CD/BU/BX/CA/CC /BC/BK /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BK < /BD. /BH× /BD/BC− /BK< /BD. /BH× /BD/BC− /BK < /BD. /BH× /BD/BC− /BK/BL/BC /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C1 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BE× /BD/BC− /BK/BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BK /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BL× /BD/BC− /BK/BL/BC /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C1 < /BK. /BF× /BD/BC− /BK/BL/BC /BE/BT /CD/BU/BX/CA/CC /BC/BH /CF /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BH× /BD/BC− /BJ/BL/BC /BG/BT /BV/C7/CB/CC /BT /BC/BG /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BD. /BI× /BD/BC− /BJ/BL/BC /BE/BV/C0/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BD× /BD/BC− /BJ/BL/BC /BE/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BC× /BD/BC− /BH/BL/BC /BT/BU/BU/C7/CC/CC /BL/BK /BU /BW/BC /D4 /D4 /BD. /BK/CC /CT/CE < /BI. /BK× /BD/BC− /BJ/BL/BC /BH/BT/BU/BX /BL/BK /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BD. /BC× /BD/BC− /BH/BL/BC /BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI < /BD. /BI× /BD/BC− /BI/BL/BC /BJ/BT/BU/BX /BL/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BK < /BH. /BL× /BD/BC− /BI/BL/BC /BT/C5/C5/BT/CA /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK. /BF× /BD/BC− /BI/BL/BC /BK/BT/C4/BU/BT/C2/BT/CA /BL/BD /BV /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BI/BF/BC /BZ/CT/CE < /BD. /BE× /BD/BC− /BH/BL/BC /BL/BT/C4/BU/BT/C2/BT/CA /BL/BD /BV /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BI/BF/BC /BZ/CT/CE < /BG. /BF× /BD/BC− /BH/BL/BC /BD/BC/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BH× /BD/BC− /BH/BL/BC /BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BJ× /BD/BC− /BH/BL/BC /BD/BE/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE× /BD/BC− /BG/BL/BC /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD/BT /CE/BX/CA/CH /BK/BJ /BD/CD/D7/CT/D7 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /CU/B4 /CQ→ /BU /B7/B5/BB/CU/B4 /CQ→ /BU /BC/D7 /B5/BP /BF . /BK/BI± /BC. /BH/BL/B8 /CP/D2/CS /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU/BU /B7→ /C2/ψ /C3 /B7/CS/CT/CR/CP /DD/D7/BA /BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 σ /B4 /BU /B7/B5/BBσ /B4 /BU/D7 /B5/BP/BF. /BJ/BD± /BC. /BG/BD /CP/D2/CS /BU/B4 /BU /B7→ /C2/ψ /C3 /B7→ µ /B7µ−/C3 /B7/B5/BP/B4 /BH . /BK/BK± /BC. /BE/BI/B5× /BD/BC− /BH/BA/BG/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 σ /B4 /BU/D7 /B5/BBσ /B4 /BU /B7/B5 /BP /BC/BA/BD/BC/BC/BB/BC/BA/BF/BL/BD /CP/D2/CS /D8/CW/CT /BV/BW/BY /D1/CT/CP/D7/D9/D6/CT/CS/DA/CP/D0/D9/CT /D3/CU σ /B4 /BU /B7/B5/BP /BF. /BI± /BC. /BIµ /CQ/BA/BH/BT/BU/BX /BL/BK /CP/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU σ /B4 /BU /BC/B5/BPσ /B4 /BU /B7/B5 /CP/D2/CS σ /B4 /BU/D7 /B5/BBσ /B4 /BU /BC/B5 /BP /BD/BB/BF/BA /CC/CW/CT/DD /D2/D3 /D6/B9/D1/CP/D0/CX/DE/CT /D8/D3 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/CS σ /B4 /BU /BC/B8 /D4/CC /B4 /BU /B5> /BI/B8/vextendsingle/vextendsingle/DD/vextendsingle/vextendsingle</BD. /BC/B5 /BP /BE . /BF/BL± /BC. /BF/BE± /BC. /BG/BGµ /CQ/BA/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8/CP /D2 /CS /A3/CQ /BA/BJ/BT/BU/BX /BL/BI /C4 /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /BU /BC/CP/D2/CS /BU /B7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA /CC/CW/CT/DD /D2/D3 /D6/D1/CP/D0/CX/DE/CT /D8/D3 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/CS σ /B4 /BU /B7/B8 /D4/CC /B4 /BU /B5> /BI /BZ/CT/CE / /CR /B8/vextendsingle/vextendsingle/DD/vextendsingle/vextendsingle</BD/B5 /BP /BE . /BF/BL± /BC. /BH/BGµ /CQ/BA/BK/BU /BC/CP/D2/CS /BU /BC/D7 /CP /D6/CT /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BL/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D9/D2/D7/CT/D4/CP /D6/CP/D8/CT/CS /BU /BC/CP/D2/CS /BU /BC/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CP /BU /BC/BM /BU /BC/D7 /D6/CP/D8/CX/D3 /BE/BM/BD/BA/BD/BC/BT /CE/BX/CA/CH /BK/BL /BU /D6/CT/D4 /D3 /D6/D8/D7< /BH× /BD/BC− /BF/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /D6/CT/D4 /D3 /D6/D8/D7< /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BD/BE/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BL× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0/A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0 /A0/parenleftbig µ /B7µ−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BC /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB 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π /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0 /A0/parenleftbig π /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0/A0/parenleftbig π /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0 /A0/parenleftbig π /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BJ< /BD. /BE× /BD/BC− /BJ< /BD. /BE× /BD/BC− /BJ< /BD. /BE× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0 /A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0/A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0 /A0/parenleftbig π /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BF /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE× /BD/BC− /BG< /BE. /BE× /BD/BC− /BG< /BE. /BE× /BD/BC− /BG< /BE. /BE× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0 /A0/parenleftbig/C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0/A0/parenleftbig/C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0 /A0/parenleftbig/C3 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF /B7/BD. /BI − /BD. /BD± /BC. /BE /BD. /BF /B7/BD. /BI − /BD. /BD± /BC. /BE/BD. /BF /B7/BD. /BI − /BD. /BD± /BC. /BE /BD. /BF /B7/BD. /BI − /BD. /BD± /BC. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE. /BD /B7/BE. /BF − /BD. /BI± /BC. /BK /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH. /BG /BL/BC /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BJ /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BF/BK /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BK/BG. /BH /BL/BC /BF/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BC/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BE/BC/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA/BF/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 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/C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BJ /B7/BE. /BE − /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BJ /B7/BE. /BE − /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BJ /B7/BE. /BE − /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BJ /B7/BE. /BE − /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL /B7/BF. /BF − /BE. /BI± /BC. /BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BI /B7/BE. /BL − /BE. /BF± /BC. /BH /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BC/BL /BL/BC/BL/BL/BC/BL /BL/BC/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI/BF /B7/BC. /BK/BE − /BC. /BI/BF± /BC. /BD/BG /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BF/BF /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BF/BI /BL/BC /BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI/BI. /BG /BL/BC /BF/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BE/BC/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF/BI/BC/BC /BL/BC /BG/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 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/BF± /BC. /BF /BE. /BL /B7/BD. /BI − /BD. /BF± /BC. /BF/BE. /BL /B7/BD. /BI − /BD. /BF± /BC. /BF /BE. /BL /B7/BD. /BI − /BD. /BF± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BK /BL/BC /BD/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0 /A0/parenleftbig/C3 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0/A0/parenleftbig/C3 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0 /A0/parenleftbig/C3 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU 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/D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BG× /BD/BC− /BG< /BG. /BG× /BD/BC− /BG< /BG. /BG× /BD/BC− /BG< /BG. /BG× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BE /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BG /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BD/BD /BD. /BC/BG /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BD/BD/BD. /BC/BG /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BD/BD /BD. /BC/BG /B7/BC. /BF/BF − /BC. /BE/BL± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BD /B7/BC. /BH/BI − /BC. /BG/BJ± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE. /BG /BL/BC /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BI. /BG /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BI. /BJ /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BL/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCµ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BF /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BC /B7/BC. /BE/BL − /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BJ /B7/BC. /BF/BK − /BC. /BF/BF± /BC. /BD/BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BF /B7/BC. /BG/BE − /BC. /BF/BJ± /BC. /BD/BD /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BI /B7/BC. /BJ/BL − /BC. /BH/BK± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BG. /BE /BL/BC /BD/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BF /BL/BC /BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BC /BL/BC /BF/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BE/BH /BL/BC /BG/BT/BU/BX /BL/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BY /BY /C7/C4/BW/BX/CA /BL/BL /BU < /BE/BF /BL/BC /BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BV /CD/BT/BD /BX /D4 /D4/CR/D1 /BP /BI/BF/BC /BZ/CT/CE < /BF/BG/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /BU /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/BA/BG/BT/BU/BX /BL/BI /C4 /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/D9/D7/CX/D2/CV /C8/BW/BZ /BL/BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BV /CP/D7/D7/D9/D1/CT/D7 /BF/BI/B1 /D3/CU /CQ /D5/D9/CP /D6/CZ/D7 /CV/CX/DA/CT /BU /BC/D1/CT/D7/D3/D2/D7/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BD /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BH± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD /B7/BE. /BD − /BD. /BL± /BC. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BJ /B7/BF. /BC − /BE. /BJ± /BC. /BL /BD/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BCν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BG /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BG < /BF. /BG× /BD/BC− /BG< /BF. /BG× /BD/BC− /BG < /BF. /BG× /BD/BC− /BG/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC× /BD/BC− /BF/BL/BC /BE/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BE/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0 /A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0/A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0 /A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BH /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BK× /BD/BC− /BH < /BH. /BK× /BD/BC− /BH< /BH. /BK× /BD/BC− /BH < /BH. /BK× /BD/BC− /BH/BL/BC /BD/BV/C0/BX/C6 /BC/BJ /BW /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0/A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BI /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK< /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BK /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BK× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BH /CF /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD. /BJ× /BD/BC− /BJ/BL/BC /BD/BV/C0/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BH× /BD/BC− /BJ/BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BH× /BD/BC− /BI/BL/BC /BT/BU/BX /BL/BK /CE /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BD. /BI× /BD/BC− /BH/BL/BC /BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI < /BH. /BL× /BD/BC− /BI/BL/BC /BT/C5/C5/BT/CA /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF. /BG× /BD/BC− /BH/BL/BC /BF/BT /CE/BX/CA/CH /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BH× /BD/BC− /BH/BL/BC /BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BJ. /BJ× /BD/BC− /BH/BL/BC /BH/BT /CE/BX/CA/CH /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BF× /BD/BC− /BG/BL/BC /BZ/C1/C4/BX/CB /BK/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD/BT /CE/BX/CA/CH /BK/BJ/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8/CP /D2 /CS /A3/CQ /BA/BF/C8 /CP/D4 /CT/D6 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BF/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /D6/CT/D4 /D3 /D6/D8/D7< /BH× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BH/B1 /D8/D3 /BU /BC /BU /BC/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /BH/BC/B1/BA/BH/BT /CE/BX/CA/CH /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BL× /BD/BC− /BH/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /BG/BC/B1 /D8/D3 /BU /BC /BU /BC/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /BH/BC/B1/BA/A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0 /A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0/A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0 /A0/parenleftbig π /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG× /BD/BC− /BJ < /BD. /BG× /BD/BC− /BJ< /BD. /BG× /BD/BC− /BJ < /BD. /BG× /BD/BC− /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0 /A0/parenleftbig/C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0/A0/parenleftbig/C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0 /A0/parenleftbig/C3 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BK /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BJ< /BE. /BJ< /BE. /BJ< /BE. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BC /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BF< /BH. /BF< /BH. /BF< /BH. /BF/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT−µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG< /BF. /BG< /BF. /BG< /BF. /BG/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BK< /BH. /BK< /BH. /BK< /BH. /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BG /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0 /A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0/A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0 /A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BE /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG< /BD. /BD× /BD/BC− /BG < /BD. /BD× /BD/BC− /BG/BL/BC /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BF× /BD/BC− /BG/BL/BC /BT/C5/C5/BT/CA /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/B9/C0/BX/C1/C5 /BC/BG /BL/BD/BC /BL/BD/BC/BL/BD/BC /BL/BD/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0 /A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0/A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0 /A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BF /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BK× /BD/BC− /BH< /BF. /BK× /BD/BC− /BH< /BF. /BK× /BD/BC− /BH< /BF. /BK× /BD/BC− /BH/BL/BC /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BF× /BD/BC− /BG/BL/BC /BT/C5/C5/BT/CA /BL/BG /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/C6/C0/BX/C1/C5 /BC/BG/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0 /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0 /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BE< /BE/BE< /BE/BE< /BE/BE/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW /B4∗ /B5−/lscript /B7ν/lscript /CT/DA/CT/D2/D8/D7 /CP/D7 /CP /D8/CP/CV/BA/A0/parenleftbig ν νγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0 /A0/parenleftbig ν νγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0/A0/parenleftbig ν νγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0 /A0/parenleftbig ν νγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BJ< /BG. /BJ< /BG. /BJ< /BG. /BJ/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW /B4∗ /B5−/lscript /B7ν/lscript /CT/DA/CT/D2/D8/D7 /CP/D7 /CP /D8/CP/CV/BA POLARIZATION IN BDECAYS Revised April 2008 by A.V.Gritsan (Johns Hopkins University) and J.G.Smith (University of Colorado at Boulder). We review the notation used in polarization measurements ofBdecays and discuss CP-violating observables in polarization measurements. We look at several examples of vector-vectorand vector-tensor Bmeson decays, while more details about the theory and experimental results in Bdecays can be found in a separate mini-review [1] in this Review . Figure 1: Deﬁnition of the helicity angles in the decay B→ρωfor the two-body ( θ1)a n d three-body ( θ2)B-daughter decays, where both angles are deﬁned in the rest-frame of the de- caying meson. The normal to the three-bodydecay plane (ˆ n), and the daughter direction in the two-body decay, serve as analyzers of thepolarization. The angular distribution of the Bmeson decay to two mesons with non-zero spin is of special interest because it issensitive to quark-spin alignment in decay transition, and re-ﬂects both weak- and strong-interaction dynamics. The angulardistribution of decay products can be expressed as a functionof three helicity angles which describe the alignment of theparticles in the decay chain. The analyzer of the B-daughter polarization is normally chosen for two-body decays, as the direction of the daughters in the center-of-mass of the parent(e.g.,ρ→2π) [2], and for three-body decays as the normal to the decay plane [3] (see Fig. 1). An equivalent set of transver-sity angles is sometimes used in polarization analyses [4]. Thediﬀerential decay width depends on complex amplitudes A λ, corresponding to the B-daughter helicity states λ. Most B-decay polarization analyses are limited to the case when the spin of one of the B-meson daughters is 1. In that case, there are only three independent amplitudes corresponding to λ=0o r ±1 [5], where the last two can be expressed in terms of parity-even and parity-odd amplitudes A/bardbl,⊥=(A+1±A−1)/√ 2. The overall decay amplitude would involve three complex termsproportional to the above amplitudes and the dfunctions of helicity angles. The exact angular dependence would dependon the quantum numbers of the B-meson daughters and of their decay products, and can be found in the literature [5,6].The diﬀerential decay rate would involve six real quantities α i, including interference terms, dΓ Γdcosθ1dcosθ2dΦ=/summationdisplay iαifi(cosθ1,cosθ2,Φ),(1) where each fi(cosθ1,cosθ2,Φ) has unique angular dependence speciﬁc to particle quantum numbers, and the αiparameters are deﬁned as: α1=|A0|2 Σ|Aλ|2=fL, (2) α2=|A/bardbl|2+|A⊥|2 Σ|Aλ|2=( 1−fL), (3) α3=|A/bardbl|2−|A⊥|2 Σ|Aλ|2=( 1−fL−2f⊥), (4) α4=/Ifracturm(A⊥A∗ /bardbl) Σ|Aλ|2=/radicalbig f⊥(1−fL−f⊥)s i n (φ⊥−φ/bardbl),(5) α5=/Rfracture(A/bardblA∗ 0) Σ|Aλ|2=/radicalbig fL(1−fL−f⊥)c o s (φ/bardbl), (6) α6=/Ifracturm(A⊥A∗ 0) Σ|Aλ|2=/radicalbig f⊥fLsin(φ⊥), (7) where the amplitudes have been expressed with the help of polarization parameters fL,f⊥,φ/bardbl,a n d φ⊥deﬁned in Table 1. Note that the terms proportional to /Rfracture(A⊥A∗ /bardbl),/Ifracturm(A/bardblA∗ 0), and/Rfracture(A⊥A∗ 0) are absent in Eqs. (2-7). However, these terms may appear in some cases of the three-body decay of a B-meson daughter, see Ref. 6. Overall, six real parameters describe three complex ampli- tudes A0,A/bardbl,a n d A⊥. These could be chosen to be the four polarization parameters fL,f⊥,φ/bardbl,a n d φ⊥,o n eo v e r a l ls i z e normalization, such as decay rate Γ, or branching fraction B, and one overall phase δ0. The phase convention is arbitrary for an isolated Bdecay mode. However, for several Bdecays, the relative phase could produce meaningful and observable eﬀectsthrough interference with other Bdecays with the same ﬁnal states, such as for B→VK ∗ JwithJ=0,1,2,3,4, ...The phase could be referenced to the single B→VK∗ 0amplitude A00 in such a case, as shown in Table 1. Here Vstands for any spin-one vector meson. Moreover, CPviolation can be tested in the angular dis- tribution of the decay as the diﬀerence between the Band B. Each of the six real parameters describing the three complex /BL/BD/BD /BL/BD/BD/BL/BD/BD /BL/BD/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC Table 1: Rate, polarization, and CP- asymmetry parameters deﬁned for the B-meson decays to mesons with non-zero spin. Numericalexamples are shown for the B 0→ϕK∗(892)0 decay. The ﬁrst six parameters are deﬁned un- der the assumption of no CPviolation in decay, while they are averaged between the BandB parameters in general. The last six parametersinvolve diﬀerences between the BandBme- son decay parameters. The phase convention δ0 is chosen with respect to a single A00ampli- tude from a reference Bdecay mode, which is B0→ϕK∗ 0(1430)0for numerical results. parameter deﬁnition average B Γ/Γtotal (9.5±0.8)×10−6 fL |A0|2/Σ|Aλ|20.484±0.033 f⊥ |A⊥|2/Σ|Aλ|20.26±0.04 φ/bardbl−π arg(A/bardbl/A0)−π −0.81±0.14 φ⊥−π arg(A⊥/A0)−π −0.81±0.14 δ0−π arg(A00/A0)−π −0.36±0.19 ACP (¯Γ−Γ)/(¯Γ+Γ ) −0.01±0.06 A0 CP(¯fL−fL)/(¯fL+fL)+ 0 .02±0.07 A⊥ CP(¯f⊥−f⊥)/(¯f⊥+f⊥) −0.11±0.12 ∆φ/bardbl (¯φ/bardbl−φ/bardbl)/2+ 0 .10±0.24 ∆φ⊥ (¯φ⊥−φ⊥−π)/2+ 0 .04±0.23 ∆δ0 (¯δ0−δ0)/2+ 0 .21±0.19 amplitudes would have a counterpart CP-asymmetry term, cor- responding to three direct- CPasymmetries in three amplitudes, and three CP-violating phase diﬀerences, equivalent to the phase measurements from the mixing-induced CPasymmetries in the time evolution of the B-decays [1]. In Table 1 and Ref. 7, these are chosen to be the direct- CPasymmetries in the overall decay rate ACP,i nt h e fLfraction A0 CP,a n di nt h e f⊥fraction A⊥ CP, and three weak phase diﬀerences: ∆φ/bardbl=1 2arg(¯A/bardblA0/A/bardbl¯A0), (8) ∆φ⊥=1 2arg(¯A⊥A0/A⊥¯A0)−π 2, (9) ∆δ0=1 2arg(¯A00A0/A00¯A0). (10) Theπ 2term in Eq. (9) reﬂects the fact that A⊥and¯A⊥diﬀer in phase by πifCPis conserved. The two parameters ∆φ/bardbland ∆φ⊥are equivalent to triple-product asymmetries constructed from the vectors describing the decay angular distribution [8].TheCP-violating phase diﬀerence in the reference decay mode is, in the Wolfenstein CKM quark-mixing phase convention, ∆φ 00=1 2arg(A00/¯A00). (11) This can be measured only together with the mixing-induced phase diﬀerence for some of the neutral B-meson decays similar to other mixing-induced CPasymmetry measurements [1]. It may not always be possible to have a phase-reference decay mode which would deﬁne δ0and∆δ0parameters. In thatcase, it may be possible to deﬁne the phase diﬀerence directly similarly to Eq. (11): ∆φ0=1 2arg(A0/¯A0). (12) One can measure the angles of the CKM unitarity triangle, assuming Standard Model contributions to the ∆φ0andB- mixing phases. Examples include measurements of β=φ1with B→J/ψK∗andα=φ2withB→ρρ. Most of the Bdecays that arise from tree-level b→c transitions have the amplitude hierarchy |A0|>|A+|>|A−| which is expected from analyses based on quark-helicity conser-vation [9]. The larger the mass of the vector-meson daughters, the weaker the inequality. The Bmeson decays to heavy vector particles with charm, such as B→J/ψK ∗,ψ(2S)K∗,χc1K∗, D∗ρ,D∗K∗,D∗D∗,a n d D∗D∗ s, show a substantial fraction of the amplitudes corresponding to transverse polarization ofthe vector mesons ( A ±1), in agreement with the factorization prediction. The detailed amplitude analysis of the B→J/ψK∗ decays has been performed by the BABAR [10], Belle [11], CDF [12], and CLEO [13] collaborations. Most analyses are performed under the assumption of the absence of direct CP violation. The parameter values are given in the particle list-ing of this Review . The diﬀerence between the strong phases φ /bardblandφ⊥deviates signiﬁcantly from zero. The recent mea- surements [10,11] of CP-violating terms similar to those in B→ϕK∗[7] shown in Table 1 are consistent with zero. In addition, the mixing-induced CP-violating asymmetry is measured in the B0→J/ψK∗0decay [1,10,11] where angular analysis allows one to separate CP-eigenstate amplitudes. This allows one to resolve the sign ambiguity of the cos 2 β=c o s2 φ1 term that appears in the time-d ependent angular distribution due to interference of parity-even and parity-odd terms. Thisanalysis relies on the knowledge of discrete ambiguities in thestrong phases φ /bardblandφ⊥, as discussed below. The BABAR experiment used a novel method based on the dependence on theKπinvariant mass of the interference between the S-a n d P-waves to resolve the discrete ambiguity in the determination of the strong phases ( φ/bardbl,φ⊥)i nB→J/ψK∗decays [10]. The result is in agreement with the amplitude hierarchy expecta-tion [9]. The CDF [12] and D0 [14] experiments have studiedtheB 0 s→J/ψϕ decay and provided the lifetime, polarization, and phase measurements. The amplitude hierarchy |A0|/greatermuch|A+|/greatermuch|A−|was expected in the Bdecays to light vector particles in both the pen- guin transition [15,16] and the tr ee-level transition [9]. There is conﬁrmation by BABAR and BELLE experiments of pre-dominantly longitudinal pol arization in the tree-level b→u transition, such as B 0→ρ+ρ−[17], B+→ρ0ρ+[18], and B+→ωρ+[19], which is consistent with the analysis of the quark helicity conservation [ 9]. Because the longitudinal am- plitude dominates the decay, a detailed amplitude analysis is notpossible with current Bsamples, and limits on the transverse amplitude fraction are obtained. Only limits have been set on /BL/BD/BE /BL/BD/BE/BL/BD/BE /BL/BD/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC theB0→ωρ0,ωω[19] and evidence found for B0→ρ0ρ0[20] decays, still indicating that b→dpenguin pollution is small in the charmless, strangeless vector-vector Bdecays. The interest in the polarization and CP-asymmetry mea- surements in penguin transition, such as b→sdecays B→ϕK∗,ρK∗,ωK∗,o rB0 s→ϕϕ,a n d b→ddecay B→K∗¯K∗, is mainly motivated by their potential sensitiv- ity to physics beyond the Standard Model. The decay am-plitudes for B→ϕK ∗have been measured by the BABAR and Belle experiments [7,21,22]. The fractions of longitudinalpolarization f L=0.50±0.05 for the B+→ϕK∗+decay, and fL=0.484±0.033 for the B0→ϕK∗0decay, indicate signiﬁcant departure from the naive expectat ion of predominant longitudi- nal polarization, and suggest other contributions to the decayamplitude, previously neglect ed, either within the Standard Model, such as penguin annihilation [24] or QCD rescatter-ing [25], or from physics beyond the Standard Model [26]. Thecomplete set of twelve amplitude parameters measured in the B 0→ϕK∗0decay are given in Table 1. Several other parame- ters could be constructed from the above twelve parameters, assuggested in Ref. 27. The discrete ambiguity in the phase ( φ /bardbl,φ⊥,∆ φ/bardbl,∆ φ⊥) measurements has been resolved by BABAR in favor of |A+|/greatermuch |A−|through interference between the S-a n d P-waves of Kπ. The search for vector-tensor B→ϕK∗ Jdecays with J=2,3,4 revealed a large fraction of longitudinal polarization in the decay B→ϕK∗ 2(1430) with fL=0.85±0.08 [7,28]. LikeB→ϕK∗, the decays B→ρK∗andB→ωK∗may be sensitive to New Physics. Mea surements of the longitudinal polarization fraction in B+→ρ0K∗0andB+→ρ+K∗0[29] reveal a polarization anomaly similar to B→ϕK∗.A tt h es a m e time, ﬁrst measurement of the polarization in the b→dpenguin decay B0→K∗0¯K∗0indicates a large fraction of longitudinal polarization fL=0.81+0.12 −0.13[30]. There is also evidence for the B0 s→ϕϕdecay [31]. The three-body smileptonic B-meson decays, such as B→ Vl1l2, share many features with the two-body B→VVdecays. Their diﬀerential decay width can be parameterized with thetwo helicity angles deﬁned in the Vand (l 1l2) frames and with the azimuthal angle, as deﬁned in Fig. 1. However, since the (l1l2) pair does not come from an on-shell particle, the angular distribution is unique to each point in the dilepton massm llspectrum. The polarization measurements as a function of mllprovide complementary information on physics beyond the Standard Model, as discussed for B→K∗l+l−decay in Ref. 32, though the current data in this mode [33] are not yet suﬃcientfor precise tests. The examples of the angular distributions and observables inB→K ∗l+l−are discussed in Ref. 32. With the present statistics only two angular observables have been measured inthis decay when integrated over certain ranges of the dileptonmass m ll[33]. One parameter is the fraction of longitudinal polarization FL, which is determined by the K∗angular dis- tribution and is similar to fLdeﬁned for exclusive two-bodydecays. The other parameter is t he forward-backward asymme- try of the lepton pair AFB, which is the asymmetry of the decay rate with positive and negative values of cos θ1. 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D71, 114008 (2005). /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/BW/BX/BV/BT /CH /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/BW/BX/BV/BT /CH/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/BW/BX/BV/BT /CH /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/BW/BX/BV/BT /CH/C1/D2 /CS/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /D8 /DB /D3 /DA/CT/CR/D8/D3 /D6 /D1/CT/D7/D3/D2/D7/B8 /D3/D2/CT /CR/CP/D2 /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW /CP/D1/D3/D2/CV /D8/CW/CT/D7/D8/CP/D8/CT/D7 /CX/D2 /DB/CW/CX/CR/CW /D1/CT/D7/D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/D7 /CP /D6/CT /CQ /D3/D8/CW /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /B4 /C4 /B5/D3 /D6/CQ /D3 /D8 /CW /CP /D6/CT/D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CP/D2/CS /D4/CP /D6/CP/D0/D0/CT/D0 /B4 /bardbl /B5/D3 /D6 /D4 /CT/D6/D4 /CT/D2/CS/CX/CR/D9/D0/CP /D6 /B4⊥ /B5 /D8/D3 /CT/CP/CR/CW /D3/D8/CW/CT/D6 /DB/CX/D8/CW /D8/CW/CT/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /A0L /BB/A0/B8 /A0⊥ /BB/A0/B8 /CP/D2/CS /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D4/CW/CP/D7/CT/D7 φ/bardbl /CP/D2/CSφ⊥ /BA /CB/CT/CT /D8/CW/CT/CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/C8 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /BU /BW/CT/CR/CP /DD/D7Ꜽ/D6/CT/DA/CX/CT/DB /CX/D2 /D8/CW/CT /BU /BC/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BI/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BI/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BI/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BH/BI± /BC. /BC/BC/BL± /BC. /BC/BD/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BJ/BG± /BC. /BC/BD/BE± /BC. /BC/BC/BL /C1/CC/C7/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BL± /BC. /BC/BI± /BC. /BC/BD /BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C6 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BC. /BH/BE± /BC. /BC/BJ± /BC. /BC/BG /BF/C2/BX/CB/CB/C7/C8 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BH± /BC. /BD/BC± /BC. /BC/BG /BI/BH /BT/BU/BX /BL/BH /CI /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BL/BJ± /BC. /BD/BI± /BC. /BD/BH /BD/BF /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BI/BI± /BC. /BC/BD/BE± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC /BC/BH /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW/BC. /BI/BE± /BC. /BC/BE± /BC. /BC/BF /BH/BT/BU/BX /BC/BE /C6 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CC/C7/C0 /BC/BH/BC. /BH/BL/BJ± /BC. /BC/BE/BK± /BC. /BC/BE/BG /BI/BT /CD/BU/BX/CA/CC /BC/BD /C0 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW/BC. /BK/BC± /BC. /BC/BK± /BC. /BC/BH /BG/BE /BG/BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CB/D9/D4/BA /CQ /DD /C2/BX/CB/CB/C7/C8 /BL/BJ /BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA/BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /BD/BL/BC /BU /BC/CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /CS/CP/D8/CP/D7/CP/D1/D4/D0/CT /D3/CU /BK/BL /D4/CQ− /BD/BA /CC/CW/CT /C8 /B9/DB /CP/DA/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /BC . /BD/BF /B7/BC. /BD/BE − /BC. /BC/BL± /BC. /BC/BI/BA/BF/C2/BX/CB/CB/C7/C8 /BL/BJ /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /CP /D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/CP/D2/CS /BU /B7/CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /C8 /B9/DB /CP/DA/CT /CU/D6/CP/CR/D8/CX/D3/D2/CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /BC . /BD/BI± /BC. /BC/BK± /BC. /BC/BG/BA/BG/BT/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/CP/D2/CS /BU /B7/CS/CT/CR/CP /DD/D7/BA/BH/BT/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/CP/D2/CS /BU /B7/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D8/CW/CT /C8 /DB /CP/DA/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /B4/BD/BL ± /BE±/BF/B5/B1/BA/BI/BT/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/CP/D2/CS /BU−/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D8/CW/CT /C8 /DB /CP/DA/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /B4/BD/BI . /BC±/BF. /BE± /BD. /BG/B5× /BD/BC− /BE/BA/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD/BL± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD/BL± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD/BL± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD/BL± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /BC. /BE/BF/BF± /BC. /BC/BD/BC± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BL/BH± /BC. /BC/BD/BE± /BC. /BC/BC/BK /C1/CC/C7/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA φ/bardbl /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE. /BL/BF± /BC. /BC/BK± /BC. /BC/BG − /BE. /BL/BF± /BC. /BC/BK± /BC. /BC/BG − /BE. /BL/BF± /BC. /BC/BK± /BC. /BC/BG − /BE. /BL/BF± /BC. /BC/BK± /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA φ⊥ /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ /C2/ψ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BD± /BC. /BC/BH± /BC. /BC/BF /BE. /BL/BD± /BC. /BC/BH± /BC. /BC/BF/BE. /BL/BD± /BC. /BC/BH± /BC. /BC/BF /BE. /BL/BD± /BC. /BC/BH± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA /A0/C4 /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK± /BC. /BC/BH± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BH± /BC. /BD/BD± /BC. /BC/BG /BE/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA /BE/BT/DA/CT/D6/CP/CV/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7/BA/A0⊥ /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BC/BI± /BC. /BC/BE /BC. /BF/BC± /BC. /BC/BI± /BC. /BC/BE/BC. /BF/BC± /BC. /BC/BI± /BC. /BC/BE /BC. /BF/BC± /BC. /BC/BI± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA φ/bardbl /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE. /BK± /BC. /BG± /BC. /BD − /BE. /BK± /BC. /BG± /BC. /BD − /BE. /BK± /BC. /BG± /BC. /BD − /BE. /BK± /BC. /BG± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA φ⊥ /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BCφ⊥ /CX/D2 /BU /BC→ψ /B4/BE /CB /B5 /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BF± /BC. /BD /BE. /BK± /BC. /BF± /BC. /BD/BE. /BK± /BC. /BF± /BC. /BD /BE. /BK± /BC. /BF± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA /A0L /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ± /BC. /BC/BJ± /BC. /BC/BG /BC. /BJ/BJ± /BC. /BC/BJ± /BC. /BC/BG/BC. /BJ/BJ± /BC. /BC/BJ± /BC. /BC/BG /BC. /BJ/BJ± /BC. /BC/BJ± /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA /A0⊥ /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BG± /BC. /BC/BE /BC. /BC/BF± /BC. /BC/BG± /BC. /BC/BE/BC. /BC/BF± /BC. /BC/BG± /BC. /BC/BE /BC. /BC/BF± /BC. /BC/BG± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA φ/bardbl /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BCφ/bardbl /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BCφ/bardbl /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BCφ/bardbl /CX/D2 /BU /BC→χ/CR /BD /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC± /BC. /BF± /BC. /BD /BC. /BC± /BC. /BF± /BC. /BD/BC. /BC± /BC. /BF± /BC. /BD /BC. /BC± /BC. /BF± /BC. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /BU /BC/CP/D2/CS /BU /B7/D1/D3 /CS/CT/D7/BA /A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/D7 /BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/D7 /BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/D7 /BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/D7 /BW∗−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BD/BL± /BC. /BC/BH/BC± /BC. /BC/BE/BK /BD/BT /CD/BU/BX/CA/CC /BC/BF /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BC/BI± /BC. /BD/BF/BL± /BC. /BC/BF/BI /BT/C0/C5/BX/BW /BC/BC /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /BW∗−/CS/CT/CR/CP /DD /BA/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗−ρ /B7/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗−ρ /B7/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗−ρ /B7/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗−ρ /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BK/BH± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BC. /BK/BK/BH± /BC. /BC/BD/BI± /BC. /BC/BD/BE/BC. /BK/BK/BH± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BC. /BK/BK/BH± /BC. /BC/BD/BI± /BC. /BC/BD/BE/BV/CB/C7/CA/C6/BT /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BF± /BC. /BC/BH± /BC. /BC/BH /BJ/BI /BT/C4/BT/C5 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BJ± /BC. /BC/BK± /BC. /BC/BE /BC. /BH/BJ± /BC. /BC/BK± /BC. /BC/BE/BC. /BH/BJ± /BC. /BC/BK± /BC. /BC/BE /BC. /BH/BJ± /BC. /BC/BK± /BC. /BC/BE/C5/C1/CH /BT/C3/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BD/BG /BL/BD/BG/BL/BD/BG /BL/BD/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /A0⊥ /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/A0⊥ /BB/A0 /CX/D2 /BU /BC→ /BW∗ /B7/BW∗−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH/BC± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BC± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BH/BC± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH/BC± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG/BF± /BC. /BC/BF/BG± /BC. /BC/BC/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BL± /BC. /BC/BK± /BC. /BC/BD /C5/C1/CH /BT/C3/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BH± /BC. /BC/BG/BG± /BC. /BC/BC/BJ /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BC. /BC/BI/BF± /BC. /BC/BH/BH± /BC. /BC/BC/BL /BT /CD/BU/BX/CA/CC /BC/BF /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT/A0L /BB/A0 /CX/D2 /BU /BC→ /BW∗−ωπ /B7/A0L /BB/A0 /CX/D2 /BU /BC→ /BW∗−ωπ /B7/A0L /BB/A0 /CX/D2 /BU /BC→ /BW∗−ωπ /B7/A0L /BB/A0 /CX/D2 /BU /BC→ /BW∗−ωπ /B7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH/BG± /BC. /BC/BG/BE± /BC. /BC/BD/BI /BC. /BI/BH/BG± /BC. /BC/BG/BE± /BC. /BC/BD/BI/BC. /BI/BH/BG± /BC. /BC/BG/BE± /BC. /BC/BD/BI /BC. /BI/BH/BG± /BC. /BC/BG/BE± /BC. /BC/BD/BI /BD/BT /CD/BU/BX/CA/CC /BC/BI /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C1/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D3/CU /D8/CW/CT /CJ ωπ /CL /D7/DD/D7/D8/CT/D1 /CX/D7 /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /BD/BA/BD /CP/D2/CS /BD/BA/BL /BZ/CT/CE/BA /A0/C4 /BB/A0 /CX/D2 /BU /BC→φ /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→φ /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→φ /C3∗/B4/BK/BL/BE/B5 /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→φ /C3∗/B4/BK/BL/BE/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BG± /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BC/BI± /BC. /BC/BG/BC± /BC. /BC/BD/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BH± /BC. /BC/BH± /BC. /BC/BE /BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BE± /BC. /BC/BH± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BC. /BI/BH± /BC. /BC/BJ± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF/BC. /BG/BD± /BC. /BD/BC± /BC. /BC/BG /BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BT/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D4/CP /D6/CX/D8 /DD/B9/D3 /CS/CS /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU⊥ /BP/BC. /BE/BE± /BC. /BC/BH± /BC. /BC/BE /CP/D2/CS /D8/CW/CT /D4/CW/CP/D7/CT/D7 /D3/CU /D8/CW/CT /D4/CP /D6/CX/D8 /DD/B9/CT/DA/CT/D2 /CP/D2/CS /D4/CP /D6/CX/D8 /DD/B9/D3 /CS/CS /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /D8/CW/CT /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /CP/D1/D4/D0/CX/D8/D9/CS/CT/BA/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C3∗ /BC /C3∗ /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C3∗ /BC /C3∗ /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C3∗ /BC /C3∗ /BC/A0/C4 /BB/A0 /CX/D2 /BU /BC→ /C3∗ /BC /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BC /B7/BC. /BD/BC − /BC. /BD/BE± /BC. /BC/BI /BC. /BK/BC /B7/BC. /BD/BC − /BC. /BD/BE± /BC. /BC/BI/BC. /BK/BC /B7/BC. /BD/BC − /BC. /BD/BE± /BC. /BC/BI /BC. /BK/BC /B7/BC. /BD/BC − /BC. /BD/BE± /BC. /BC/BI/BT /CD/BU/BX/CA/CC /BC/BK /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗ /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BE/BE/BJ± /BC. /BC/BF/BK± /BC. /BC/BD/BF /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BF/BD /B7/BC. /BC/BI − /BC. /BC/BH± /BC. /BC/BE /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BC/BH± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA φ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BD± /BC. /BD/BG± /BC. /BC/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BG/BC /B7/BC. /BE/BK − /BC. /BE/BG± /BC. /BC/BJ /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF/BG /B7/BC. /BE/BF − /BC. /BE/BC± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA φ⊥ /CX/D2 /BU /BC→φ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗ /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BG± /BC. /BD/BH± /BC. /BC/BL /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BE. /BH/BD± /BC. /BE/BH± /BC. /BC/BI /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG/BJ± /BC. /BE/BH± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BK± /BC. /BD/BJ± /BC. /BC/BL /BE. /BJ/BK± /BC. /BD/BJ± /BC. /BC/BL/BE. /BJ/BK± /BC. /BD/BJ± /BC. /BC/BL /BE. /BJ/BK± /BC. /BD/BJ± /BC. /BC/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT /BC/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT /BC/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT /BC/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT /BC/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA − /BC. /BC/BF± /BC. /BC/BK± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BF± /BC. /BD/BE± /BC. /BC/BG /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BI± /BC. /BD/BC± /BC. /BC/BD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA/BT⊥/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT⊥/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT⊥/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/BT⊥/BV/C8 /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BD/BI± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BE/BC± /BC. /BD/BK± /BC. /BC/BG /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BC± /BC. /BE/BG± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA /A1φ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ/bardbl /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /BC. /BE/BG± /BC. /BD/BG± /BC. /BC/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BE± /BC. /BE/BJ± /BC. /BC/BJ /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BJ /B7/BC. /BE/BC − /BC. /BE/BF± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA/A1φ⊥ /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ⊥ /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ⊥ /CX/D2 /BU /BC→φ /C3∗ /BC/A1φ⊥ /CX/D2 /BU /BC→φ /C3∗ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /BC. /BD/BL± /BC. /BD/BH± /BC. /BC/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BC± /BC. /BE/BH± /BC. /BC/BI /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BI± /BC. /BE/BH± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BD/CC/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD/DB /CP/D7 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /BU/BX/C4/C4/BX /CP/D9/D8/CW/D3 /D6/D7 /CU/D6/D3/D1 /D2/D9/D1/CQ /CT/D6/D7 /CX/D2 /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/BA/A1δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5 /A1δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5/A1δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5 /A1δ/BC /B4 /BU /BC→φ /C3∗ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BD/BJ± /BC. /BC/BK /BC. /BE/BD± /BC. /BD/BJ± /BC. /BC/BK/BC. /BE/BD± /BC. /BD/BJ± /BC. /BC/BK /BC. /BE/BD± /BC. /BD/BJ± /BC. /BC/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0L /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0L /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BH/BF /B7/BC. /BC/BI/BD − /BC. /BC/BI/BL± /BC. /BC/BF/BI /BC. /BK/BH/BF /B7/BC. /BC/BI/BD − /BC. /BC/BI/BL± /BC. /BC/BF/BI/BC. /BK/BH/BF /B7/BC. /BC/BI/BD − /BC. /BC/BI/BL± /BC. /BC/BF/BI /BC. /BK/BH/BF /B7/BC. /BC/BI/BD − /BC. /BC/BI/BL± /BC. /BC/BF/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/A0⊥ /BB/A0 /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BH /B7/BC. /BC/BG/BL − /BC. /BC/BG/BC± /BC. /BC/BD/BF /BC. /BC/BG/BH /B7/BC. /BC/BG/BL − /BC. /BC/BG/BC± /BC. /BC/BD/BF/BC. /BC/BG/BH /B7/BC. /BC/BG/BL − /BC. /BC/BG/BC± /BC. /BC/BD/BF /BC. /BC/BG/BH /B7/BC. /BC/BG/BL − /BC. /BC/BG/BC± /BC. /BC/BD/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 φ/bardbl /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ/bardbl /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL/BC± /BC. /BF/BL± /BC. /BC/BI /BE. /BL/BC± /BC. /BF/BL± /BC. /BC/BI/BE. /BL/BC± /BC. /BF/BL± /BC. /BC/BI /BE. /BL/BC± /BC. /BF/BL± /BC. /BC/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 φ⊥ /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BCφ⊥ /CX/D2 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BJ/BE /B7/BC. /BH/BH − /BC. /BK/BJ± /BC. /BD/BD /BH. /BJ/BE /B7/BC. /BH/BH − /BC. /BK/BJ± /BC. /BD/BD/BH. /BJ/BE /B7/BC. /BH/BH − /BC. /BK/BJ± /BC. /BD/BD /BH. /BJ/BE /B7/BC. /BH/BH − /BC. /BK/BJ± /BC. /BD/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 δ/BC /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 δ/BC /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BG /B7/BC. /BD/BE − /BC. /BD/BG± /BC. /BC/BI /BF. /BH/BG /B7/BC. /BD/BE − /BC. /BD/BG± /BC. /BC/BI/BF. /BH/BG /B7/BC. /BD/BE − /BC. /BD/BG± /BC. /BC/BI /BF. /BH/BG /B7/BC. /BD/BE − /BC. /BD/BG± /BC. /BC/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0L /BB/A0 /CX/D2 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BJ± /BC. /BC/BL± /BC. /BC/BK /BC. /BH/BJ± /BC. /BC/BL± /BC. /BC/BK/BC. /BH/BJ± /BC. /BC/BL± /BC. /BC/BK /BC. /BH/BJ± /BC. /BC/BL± /BC. /BC/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/C4 /BB/A0 /CX/D2 /BU /BC→ρ /B7ρ−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ρ /B7ρ−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ρ /B7ρ−/A0/C4 /BB/A0 /CX/D2 /BU /BC→ρ /B7ρ−/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BJ/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BJ /B7/BC. /BC/BE/BK − /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL/BE± /BC. /BC/BE/BG /B7/BC. /BC/BE/BI − /BC. /BC/BD/BF /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BL/BG/BD /B7/BC. /BC/BF/BG − /BC. /BC/BG/BC± /BC. /BC/BF/BC /CB/C7/C5/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BJ/BK± /BC. /BC/BD/BG /B7/BC. /BC/BE/BD − /BC. /BC/BE/BL /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY/BC. /BL/BK /B7/BC. /BC/BE − /BC. /BC/BK± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BG /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA/BC. /BL/BL± /BC. /BC/BF /B7/BC. /BC/BG − /BC. /BC/BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV/A0L /BB/A0 /CX/D2 /BU /BC→ρ /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ρ /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ρ /BCρ /BC/A0L /BB/A0 /CX/D2 /BU /BC→ρ /BCρ /BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BJ± /BC. /BD/BF± /BC. /BC/BG /BC. /BK/BJ± /BC. /BD/BF± /BC. /BC/BG/BC. /BK/BJ± /BC. /BD/BF± /BC. /BC/BG /BC. /BK/BJ± /BC. /BD/BF± /BC. /BC/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 B0– B0MIXING Updated April 2008 by O. Schneider (Ecole Polytechnique F´ed´e r a l ed eL a u s a n n e ) . There are two neutral B0– B0meson systems, B0 d– B0dand B0 s– B0s(generically denoted B0 q– B0q,q=s, d), which exhibit particle-antiparticle mixing [1]. This mixing phenomenon isdescribed in Ref. 2. In the following, we adopt the notation introduced in Ref. 2, and assume CPT conservation throughout. In each system, the light (L) and heavy (H) mass eigenstates, |B L,H/angbracketright=p|B0 q/angbracketright±q| B0 q/angbracketright, (1) /BL/BD/BH /BL/BD/BH/BL/BD/BH /BL/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC have a mass diﬀerence ∆ mq=mH−mL>0, and a total decay width diﬀerence ∆Γ q=ΓL−ΓH. In the absence of CP violation in the mixing, |q/p|= 1, these diﬀerences are given by ∆mq=2|M12|and|∆Γq|=2|Γ12|,w h e r e M12and Γ 12are the oﬀ-diagonal elements of the mass and decay matrices [2]. The evolution of a pure |B0 q/angbracketrightor| B0 q/angbracketrightstate at t=0i sg i v e nb y |B0 q(t)/angbracketright=g+(t)|B0 q/angbracketright+q pg−(t)| B0 q/angbracketright, (2) | B0 q(t)/angbracketright=g+(t)| B0 q/angbracketright+p qg−(t)|B0 q/angbracketright, (3) which means that the ﬂavor states remain unchanged (+) or oscillate into each other ( −) with time-dependent probabilities proportional to |g±(t)|2=e−Γqt 2/bracketleftbigg cosh/parenleftbigg∆Γq 2t/parenrightbigg ±cos(∆ mqt)/bracketrightbigg ,(4) where Γ q=( Γ H+ΓL)/2. In the absence of CPviolation, the time-integrated mixing probability/integraltext |g−(t)|2dt/(/integraltext |g−(t)|2dt+/integraltext |g+(t)|2dt)i sg i v e nb y χq=x2 q+y2 q 2(x2q+1 ),where xq=∆mq Γq,y q=∆Γq 2Γq.(5) Standard Model predictions and phenomenology In the Standard Model, the transitions B0 q→ B0qand B0q→B0 q are due to the weak interaction. They are described, at the lowest order, by box diagrams involving two Wbosons and two up-type quarks (see Fig. 1), as is the case for K0– K0mixing. However, the long range interactions arising from intermediatevirtual states are negligible for the neutral Bmeson systems, because the large Bmass is oﬀ the region of hadronic resonances. The calculation of the dispersive and absorptive parts of the box diagrams yields the following predictions for the oﬀ-diagonalelement of the mass and decay matrices [3], qb_ t tW + W −q_ b qb_ W Wt_ tq_ b Figure 1: Dominant box diagrams for the B0 q→ B0qtransitions (q=dors). Similar diagrams exist where one or both tquarks are replaced with coruquarks. M12=−G2 Fm2WηBmBqBBqf2 Bq 12π2S0(m2 t/m2 W)(V∗ tqVtb)2,(6) Γ12=G2 Fm2 bη/prime BmBqBBqf2 Bq 8π ×/bracketleftbigg (V∗ tqVtb)2+V∗ tqVtbV∗ cqVcbO/parenleftbiggm2 c m2 b/parenrightbigg +(V∗ cqVcb)2O/parenleftbiggm4 c m4 b/parenrightbigg/bracketrightbigg , (7)where GFis the Fermi constant, mWtheWboson mass, andmithe mass of quark i;mBq,fBqandBBqare the B0 q mass, weak decay constant and bag parameter, respectively. The known function S0(xt) can be approximated very well by 0.784x0.76 t[4], and Vijare the elements of the CKM matrix [5]. The QCD corrections ηBandη/prime Bare of order unity. The only non-negligible contributions to M12are from box diagrams involving two top quarks. The phases of M12and Γ 12satisfy φM−φΓ=π+O/parenleftbiggm2 c m2 b/parenrightbigg , (8) implying that the mass eigenstates have mass and width diﬀer- ences of opposite signs. This means that, like in the K0– K0sys- tem, the heavy state is expected to have a smaller decay widththan that of the light state: Γ H<ΓL. Hence, ∆Γ = Γ L−ΓHis expected to be positive in the Standard Model. Furthermore, the quantity /vextendsingle/vextendsingle/vextendsingle/vextendsingleΓ 12 M12/vextendsingle/vextendsingle/vextendsingle/vextendsingle/similarequal3π 2m2 b m2 W1 S0(m2 t/m2 W)∼O/parenleftbiggm2 b m2 t/parenrightbigg (9) is small, and a power expansion of |q/p|2yields /vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 =1+/vextendsingle/vextendsingle/vextendsingle/vextendsingleΓ 12 M12/vextendsingle/vextendsingle/vextendsingle/vextendsinglesin(φ M−φΓ)+O/parenleftBigg/vextendsingle/vextendsingle/vextendsingle/vextendsingleΓ 12 M12/vextendsingle/vextendsingle/vextendsingle/vextendsingle2/parenrightBigg . (10) Therefore, considering both Eqs. (8) and (9), the CP-violating parameter 1−/vextendsingle/vextendsingle/vextendsingle/vextendsingleq p/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 /similarequalIm/parenleftbiggΓ12 M12/parenrightbigg (11) is expected to be very small: ∼O(10−3)f o rt h e B0 d– B0dsystem and/lessorsimilarO(10−4)f o rt h e B0 s– B0ssystem [6]. In the approximation of negligible CPviolation in mixing, the ratio ∆Γ q/∆mqis equal to the small quantity |Γ12/M12|of Eq. (9); it is hence independent of CKM matrix elements, i.e., the same for the B0 d– B0dandB0 s– B0ssystems. Recent calcula- tions [7] yield ∼5×10−3with a ∼20% uncertainty. Given the current experimental knowledge on the mixing parameter xq /braceleftbigg xd=0.776±0.008 ( B0 d– B0dsystem) xs=2 6.1±0.5( B0 s– B0ssystem), (12) the Standard Model thus predicts that ∆Γ d/Γdis very small (below 1%), but ∆Γ s/Γsconsiderably larger ( ∼10%). These width diﬀerences are caused by the existence of ﬁnal states to which both the B0 qand B0qmesons can decay. Such decays involve b→c cqquark-level transitions, which are Cabibbo- suppressed if q=dand Cabibbo-allowed if q=s. A recent and complete set of Standard Model predictions for all mixing parameters in both the B0 d– B0dandB0 s– B0ssystems can be found in Ref. 7. Experimental issues and methods for oscillation anal- yses Time-integrated measurements of B0– B0mixing were pub- lished for the ﬁrst time in 1987 by UA1 [8] and ARGUS [9], andsince then by many other experiments. These measurements aretypically based on counting same-sign and opposite-sign lepton /BL/BD/BI /BL/BD/BI/BL/BD/BI /BL/BD/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC pairs from the semileptonic decay of the produced b bpairs. Such analyses cannot easily separate the contributions from thediﬀerent b-hadron species, therefore, the clean environment of Υ(4S) machines (where only B 0 dand charged Bumesons are produced) is in principle best suited to measure χd. However, better sensitivity is obtained from time-dependent analyses aiming at the direct measurement of the oscillation fre-quencies ∆ m dand ∆ ms, from the proper time distributions of B0 dorB0 scandidates identiﬁed throug ht h e i rd e c a yi n( m o s t l y ) ﬂavor-speciﬁc modes, and suitably tagged as mixed or unmixed.This is particularly true for the B 0 s– B0ssystem, where the large value of xsimplies maximal mixing, i.e.,χs/similarequal1/2. In such analyses, the B0 dorB0 smesons are either fully reconstructed, partially reconstructed from a charm meson, selected from alepton with the characteristics of a b→/lscript −decay, or selected from a reconstructed displaced ve rtex. At high-energy colliders (LEP, SLC, Tevatron), the proper time t=mB pLis mea- sured from the distance Lbetween the production vertex and theBdecay vertex, and from an estimate of the Bmomen- tump. At asymmetric Bfactories (KEKB, PEP-II), producing e+e−→Υ(4S)→B0 d B0devents with a boost βγ(= 0.425, 0.55), the proper time diﬀerence between the two Bcandidates is estimated as ∆ t/similarequal∆z βγc,w h e r e∆ zis the spatial separation between the two Bdecay vertices along the boost direction. In all cases, the good resolution needed on the vertex positions isobtained with silicon detectors. The average statistical signiﬁcance Sof aB 0 dorB0 soscilla- tion signal can be approximated as [10] S≈/radicalbig N/2fsig(1−2η)e−(∆mσt)2/2, (13) where Nis the number of selected and tagged candidates, fsig is the fraction of signal in that sample, ηis the total mistag probability, and σtis the resolution on proper time (or proper time diﬀerence). The quantity Sdecreases very quickly as ∆ m increases; this dependence is controlled by σt, which is therefore a critical parameter for ∆ msanalyses. At high-energy colliders, the proper time resolution σt∼mB /angbracketleftp/angbracketrightσL⊕tσp pincludes a constant contribution due to the decay length resolution σL(typically 0.05–0.3 ps), and a term due to the relative momentum resolu-tionσ p/p(typically 10–20% for partially reconstructed decays), which increases with proper time. At Bfactories, the boost of the Bmesons is estimated from the known beam energies, and the term due to the spatial resolution dominates (typically1–1.5 ps because of the much smaller Bboost). In order to tag a Bcandidate as mixed or unmixed, it is necessary to determine its ﬂavor both in the initial state and inthe ﬁnal state. The initial and ﬁnal state mistag probabilities, η i andηf,d e g r a d e Sby a total factor (1 −2η)=( 1 −2ηi)(1−2ηf). In lepton-based analyses, the ﬁnal state is tagged by the charge of the lepton from b→/lscript−decays; the largest contribution toηfis then due to b→ c→/lscript−decays. Alternatively, the charge of a reconstructed charm meson ( D∗−fromB0 dorD− s from B0 s), or that of a kaon hypothesized to come from ab→c→sdecay [11], can be used. For fully-inclusive analyses based on topological vertexing, ﬁnal-state tagging techniquesinclude jet-charge [12] and charge-dipole [13,14] methods. Athigh-energy colliders, the methods to tag the initial state ( i.e., the state at production), can be divided into two groups: the ones that tag the initial charge of the bquark contained in theBcandidate itself (same-side tag), and the ones that tag the initial charge of the other bquark produced in the event (opposite-side tag). On the same side, the charge of a trackfrom the primary vertex is correlated with the production stateof the Bif that track is a decay product of a B ∗∗state or the ﬁrst particle in the fragmentation chain [15,16]. Jet- andvertex-charge techniques work on both sides and on the opposite side, respectively. Finally, the charge of a lepton from b→/lscript − or of a kaon from b→c→sc a nb eu s e da so p p o s i t es i d e tags, keeping in mind that their performance is degraded dueto integrated mixing. At SLC, the beam polarization produceda sizeable forward-backward asymmetry in the Z→b bdecays, and provided another very interesting and eﬀective initial statetag based on the polar angle of the Bcandidate [13]. Initial state tags have also been combined to reach η i∼26% at LEP [16,17], or even 22% at SLD [13] with full eﬃciency. In thecaseη f= 0, this corresponds to an eﬀective tagging eﬃciency Q=/epsilon1D2=/epsilon1(1−2η)2,w h e r e /epsilon1is the tagging eﬃciency, in the range 23 −31%. The equivalent ﬁgure achieved by CDF during Tevatron Run I was ∼3.5% [18], reﬂecting the fact that tagging is more diﬃcult at hadron colliders. The current CDF and DØ analyses of Tevatron Run II data reach /epsilon1D2=( 1.8±0.1)% [19] and (2 .5±0.2)% [20] for opposite-side tagging, while same-side kaon tagging (for B0 soscillation analyses) is contributing an additional 3 .7−4.8% at CDF [19], and pushes the combined performance to (4 .5±0.9)% at DØ [21]. AtBfactories, the ﬂavor of a B0 dmeson at production cannot be determined, since the two neutral Bmesons produced in aΥ(4S) decay evolve in a coherent P-wave state where they keep opposite ﬂavors at any time. However, as soon as one of them decays, the other follows a time-evolution given byEqs. (2) or (3), where tis replaced with ∆ t(which will take negative values half of the time). Hence, the “initial state” tagof aBcan be taken as the ﬁnal-state tag of the other B. Eﬀective tagging eﬃciencies Qof 30% are achieved by BABAR and Belle [22], using diﬀerent techniques including b→/lscript −and b→c→stags. It is worth noting that, in this case, mixing of the other B(i.e., the coherent mixing occurring before the ﬁrst Bdecay) does not contribute to the mistag probability. In the absence of experimental observation of a decay- width diﬀerence, oscillation analyses typically neglect ∆Γ inEq. (4), and describe the data with the physics functionsΓe −Γt(1±cos(∆ mt))/2 (high-energy colliders) or Γ e−Γ|∆t|(1± cos(∆ m∆t))/4 (asymmetric Υ(4S) machines). As can be seen from Eq. (4), a non-zero value of ∆Γ would eﬀectively reducethe oscillation amplitude with a small time-dependent factorthat would be very diﬃcult to distinguish from time resolutioneﬀects. Measurements of ∆ m dare usually extracted from the /BL/BD/BJ /BL/BD/BJ/BL/BD/BJ /BL/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC data using a maximum likelihood ﬁt. To extract information useful for the interpretation of B0 soscillation searches and for the combination of their results, a method [10] is followed inwhich a B 0 soscillation amplitude Ais measured as a function of a ﬁxed test value of ∆ ms, using a maximum likelihood ﬁt based on the functions Γ se−Γst(1±Acos(∆mst))/2 .T oag o o d approximation, the statistical uncertainty on Ais Gaussian and equal to 1 /Sfrom Eq. (13). If ∆ msis equal to its true value, one expects A= 1 within the total uncertainty σA;i nc a s ea signal is seen, its observed (or expected) signiﬁcance will bedeﬁned as A/σ A(or 1/σA). However, if ∆ msis (far) below its true value, a measurement consistent with A= 0 is expected. A value of ∆ mscan be excluded at 95% CL if A+1.645σA≤1 (since the integral of a normal distribution from −∞to 1.645 is equal to 0.95). Because of the proper time resolution, thequantity σ A(∆ms) is a steadily increasing function of ∆ ms.W e deﬁne the sensitivity for 95% CL exclusion of ∆ msvalues (or for a 3 σor 5σobservation of B0 soscillations) as the value of ∆msfor which 1 /σA=1.645 (or 1 /σA= 3 or 5). B0 dmixing studies Many B0 d– B0doscillations analyses have been published [23] by the ALEPH [24], BABAR [25], Belle [26], CDF [15], DØ [20], DELPHI [14,27], L3 [28], and OPAL [29,30]collaborations. Although a variety of diﬀerent techniques havebeen used, the individual ∆ m dresults obtained at high-energy colliders have remarkably similar precision. Their average iscompatible with the recent and more precise measurementsfrom asymmetric Bfactories. The systematic uncertainties are not negligible; they are often dominated by sample compo- sition, mistag probability, or b-hadron lifetime contributions. Before being combined, the measurements are adjusted on thebasis of a common set of input values, including the b-hadron lifetimes and fractions published in this Review .S o m em e a s u r e - ments are statistically correlated. Systematic correlations ariseboth from common physics sources (fragmentation fractions,lifetimes, branching ratios of bhadrons), and from purely ex- perimental or algorithmic eﬀects (eﬃciency, resolution, tagging, background description). Combining all published measure-ments [14,15,20,24–30] and accounting for all identiﬁed correla-tions yields ∆ m d=0.507±0.003(stat) ±0.003(syst) ps−1[31], a result dominated by the Bfactories. On the other hand, ARGUS and CLEO have pub- lished time-integrated measurements [32–34], which average toχd=0.182±0.015. Following Ref. 34, the width diﬀer- ence ∆Γ dcould in principle be extracted from the mea- sured value of Γ dand the above averages for ∆ mdandχd (see Eq. (5)), provided that ∆Γ dhas a negligible impact on the ∆ mdmeasurements. However, direct time-dependent studies published by DELPHI [14] and BABAR [35] pro-vide stronger constraints, which can be combined to yield sign(Re λ CP)∆Γd/Γd=0.009±0.037 [31].Assuming ∆Γ d=0a n dn o CPviolation in mixing, and using the measured B0 dlifetime of 1 .530±0.009 ps, the ∆ md andχdresults are combined to yield the world average ∆md=0.507±0.005 ps−1(14) or, equivalently, χd=0.1878±0.0024. (15) Evidence for CPviolation in B0 dmixing has been searched for, both with ﬂavor-speciﬁc and inclusive B0 ddecays, in samples where the initial ﬂavor state is tagged. In the case of semilep-tonic (or other ﬂavor-speciﬁc) decays, where the ﬁnal-state tag is also available, the following asymmetry [2] A d SL=N( B0 d(t)→/lscript+ν/lscriptX)−N(B0 d(t)→/lscript− ν/lscriptX) N( B0 d(t)→/lscript+ν/lscriptX)+N(B0 d(t)→/lscript− ν/lscriptX)/similarequal1−|q/p|2 d (16) has been measured, either in time-integrated analyses at CLEO [34,36], CDF [37,38] and DØ [39], or in time-dependent analyses at LEP [30,40,41], BAB AR [35,42,43] and Belle [44]. In the inclusive case, also investigated at LEP [40,41,45], noﬁnal-state tag is used, and the asymmetry [46] N(B 0 d(t)→all)−N( B0 d(t)→all) N(B0 d(t)→all) + N( B0 d(t)→all) /similarequalAd SL/bracketleftbiggxd 2sin(∆mdt)−sin2/parenleftbigg∆mdt 2/parenrightbigg/bracketrightbigg (17) must be measured as a function of the proper time to ex- tract information on CPviolation. In all cases, asymme- tries compatible with zero have been found, with a preci-sion limited by the available statistics. A simple average of allpublished results for the B 0 dmeson [30,34–36,39,41,42,44,45] yields Ad SL=−0.0049±0.0038, under the assumption of no CPviolation in B0 smixing. Published results at Bfactories only [34–36,42,44], where no B0 sis produced, average to Ad SL=−0.0005±0.0056,or|q/p|d=1.0002±0.0028,(18) a result which does not yet constrain the Standard Model. The ∆ mdresult of Eq. (14) provides an estimate of 2 |M12|, and can be used, together with Eq. (6), to extract the magnitudeof the CKM matrix element V tdwithin the Standard Model [47]. The main experimental uncertainties on the resulting estimate of|Vtd|come from mtand ∆ md; however, the extraction is at present completely dominated by the uncertainty on thehadronic matrix element f Bd/radicalbig BBd= 244 ±26 MeV obtained from lattice QCD calculations [48]. B0 smixing studies In the decade before the Tevatron Run II results became available, B0 s– B0soscillations have been the subject of many studies from ALEPH [49], CDF [50], DELPHI [14,17,51],OPAL [52] and SLD [13,53,54]. The most sensitive analyses appeared to be the ones based on inclusive lepton samples. Because of their better proper time resolution, the small data /BL/BD/BK /BL/BD/BK/BL/BD/BK /BL/BD/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC samples analyzed inclusively at SLD, as well as the fully re- constructed Bsdecays at LEP were also very useful to explore the high ∆ msregion. However, all results were limited by the available statistics. All published measurements of the B0 soscil- lation amplitude [13,14,17,49–53] are averaged [31] to yield the combined amplitudes Ashown in Fig. 2 (bottom) as a function of ∆ms. The individual results have been adjusted to common physics inputs, and all known correlations have been accountedfor; the sensitivities of the inclusive analyses, which depend di-rectly through Eq. (13) on the assumed fraction f sofB0 smesons in an unbiased sample of weakly-decaying bhadrons, have also been rescaled to a common average of fs=0.105±0.009. The combined sensitivity for 95% CL exclusion of ∆ msvalues is found to be 18.3 ps−1. All values of ∆ msbelow 14.6 ps−1 are excluded at 95% CL, while the values between 14.6 and 21.7 ps−1cannot be excluded, becaus e the data is compatible with a signal in this region. However, the largest deviation fromA= 0 in this range is a 1.9 σeﬀect only, so no signal can be claimed. -1012 -1012 -1012 0 5 10 15 20 25 30Bs oscillation ampl itude data ± 1 σ 95% CL limit 17.2 ps-11.645 σ sensitivity 31.0 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)CDF2 observation (2006)December 2007 data ± 1 σ 95% CL limit 16.1 ps-11.645 σ sensitivity 27.3 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)D0 evidence (2007, preliminary) ∆ms (ps-1)data ± 1 σ 95% CL limit 14.6 ps-11.645 σ sensitivity 18.3 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)Average of all others (1997-2004) Figure 2: Combined measurements of the B0 soscillation am- plitude as a function of ∆ ms. Top: CDF result based on Run II data, published in 2006 [19]. Middle: Average of all prelim- inary DØ results available at the end of 2007 [21]. Bottom: Average of all other results (mainly from LEP and SLD) pub-lished between 1997 and 2004. All measurements are dominatedby statistical uncertainties. Neighboring points are statisticallycorrelated. Color version at end of book. Tevatron Run II results based on 1 fb −1of data became available in 2006. After DØ [55] reported 17 <∆ms<21 ps−1 (90% CL) and a most probable value of 19 ps−1with an observed (expected) signiﬁcance of 2.5 σ(0.9σ), CDF [19] published the ﬁrst direct evidence of B0 soscillations shortly followed by a>5σobservation (shown at the top of Fig. 2). The measured value of ∆ msis ∆ms=1 7.77±0.10(stat) ±0.07(syst) ps−1,(19) based on samples of ﬂavour-tagged hadronic and semileptonic B0 sdecays, partially or fully reconstructed in ﬂavour-speciﬁc ﬁ- nal states. More recently, DØ [21] obtained with 2.4 fb−1an in- dependent 2 .9σpreliminary evidence for B0 soscillations (middle of Fig. 2) at ∆ ms=1 8.53±0.93(stat) ±0.30(syst) ps−1[56], consistent with the CDF measurement. The information on |Vts|obtained in the framework of the Standard Model is hampered by the hadronic uncertainty, as in the B0 dcase. However, several uncertainties cancel in the frequency ratio ∆ms ∆md=mBs mBdξ2/vextendsingle/vextendsingle/vextendsingle/vextendsingleV ts Vtd/vextendsingle/vextendsingle/vextendsingle/vextendsingle2 , (20) where ξ=(fBs/radicalbig BBs)/(fBd/radicalbig BBd)=1.210+0.047 −0.035is an SU(3) ﬂavor-symmetry breaking factor obtained from lattice QCD calculations [48]. Using the measurements of Eqs. (14) and (19), one can extract /vextendsingle/vextendsingle/vextendsingle/vextendsingleVtd Vts/vextendsingle/vextendsingle/vextendsingle/vextendsingle=0.2060±0.0012(exp)+0.0080 −0.0060(lattice) , (21) in good agreement with (but much more precise than) the recent results obtained by the Belle [57] and BABAR [58] col-laborations based on the observation of the b→dγtransition. The CKM matrix can be constrained using experimental re- sults on observables such as ∆ m d,∆ms,|Vub/Vcb|,/epsilon1K,a n d sin(2β) together with theoretical inputs and unitarity condi- tions [47,59,60]. The constraint from our knowledge on theratio ∆ m s/∆mdis presently more eﬀective in limiting the position of the apex of the CKM unitarity triangle than theone obtained from the ∆ m dmeasurements alone, due to the reduced hadronic uncertainty in Eq. (20). We also note thatthe measured value of ∆m sis consistent with the Standard Model prediction obtained from CKM ﬁts where no experimen- tal information on ∆msis used, e.g.,2 0.6±2.6p s−1[59] or 17.7+6.4 −2.1ps−1[60]. Information on ∆Γ scan be obtained by studying the proper time distribution of untagged B0 ssamples [61]. In the case of an inclusive B0 sselection [62], or a semileptonic (or ﬂavour- speciﬁc) B0 sdecay selection [17,63,64], both the short- and long-lived components are present, and the proper time dis- tribution is a superposition of two exponentials with decayconstants Γ L,H=Γs±∆Γs/2. In principle, this provides sensi- tivity to both Γ sand (∆Γ s/Γs)2. Ignoring ∆Γ sand ﬁtting for a single exponential leads to an estimate of Γ swith a relative bias proportional to (∆Γ s/Γs)2. An alternative approach, which is directly sensitive to ﬁrst order in ∆Γ s/Γs,i st od e t e r m i n et h e lifetime of B0 scandidates decaying to CPeigenstates; measure- ments exist for B0 s→K+K−[65], B0 s→J/ψφ [66,67], and B0 s→D(∗)+ sD(∗)− s[68], which are mostly CP-even states [69]. However, in the case of B0 s→J/ψφ, this technique has now /BL/BD/BL /BL/BD/BL/BL/BD/BL /BL/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC been replaced by more sensitive time-dependent angular anal- yses that allow the simultaneous extraction of ∆Γ s/Γsand theCP-even and CP-odd amplitudes [70,71]. Estimates of ∆Γs/Γshave also been obtained directly from measurements of the B0 s→D(∗)+ sD(∗)− sbranching ratio [68,72], under the assumption that these decays account for all the CP-even ﬁnal states (however, no systematic uncertainty due to this assump-tion is given, so the averages quoted below will not includethese estimates). Applying the combination procedure of Ref. 31 (including the constraint from the ﬂavour-speciﬁc lifetime measurements)on the published results [17,63,66,68,70,71] yields ∆Γ s/Γs=+ 0.069+0.058 −0.062and 1 /Γs=1.470+0.026 −0.027ps, (22) or equivalently 1/ΓL=1.419+0.039 −0.038ps and 1 /ΓH=1.525+0.062 −0.063ps, (23) under the assumption of no CPviolation in B0 smixing. Recent studies also consider CPviolation, either in un- tagged [70,71] or tagged [73,74] B0 s→J/ψφ decays, and start to constrain the phase diﬀerence −2βsbetween the B0 smixing diagram and the b→c¯cstree decay diagram. In the Standard Model, βs=a r g ( −(VtsV∗ tb)/(VcsV∗ cb)) is expected to be about one degree [7]. A proper combination of the current Tevatronconstraints on β srequires extra information not available in the original publications and is being prepared in collaboration between CDF and DØ. On the other hand CPviolation in B0 smixing has been investigated through the asymmetry between positive and neg-ative same-sign muon pairs from semi-leptonic decays of b¯b pairs [37–39], and directly through the charge asymmetryofB 0 s→DsµνX decays [75]. Combining all published re- sults [37,39,75] with the knowledge of CPviolation in B0 d mixing from Eq. (18) leads to As SL=−0.0030±0.0101,or|q/p|s=1.0015±0.0051.(24) A large New Physics phase could possibly contribute to both CPviolation in B0 s→J/ψφ, and to the mixing phase diﬀerence of Eq. (8) on which As SLdepends. Combined ﬁts [76,77] of βs andAs SLmeasurements already yield interesting constraints on this New Physics phase. A deviation from the StandardModel, with a signiﬁcance of more than 3 σ, has recently been claimed [77], based on a preliminary analysis including thelatest Tevatron B 0 smixing results [19,38,39,73–75]. Average b-hadron mixing probability and b-hadron pro- duction fractions in Zdecays and at high energy Mixing measurements can signiﬁcantly improve our knowl- edge on the fractions fu,fd,fs,a n d fbaryon, deﬁned as the fractions of Bu,B0 d,B0 sandb- b a r y o ni na nu n b i a s e ds a m p l eo f weakly decaying bhadrons produced in high-energy collisions.Indeed, time-integrated mixing analyses performed with lepton pairs from b bevents at high energy measure the quantity χ=f/prime dχd+f/prime sχs, (25) where f/prime dandf/prime sare the fractions of B0 dandB0 shadrons in a sample of semileptonic b-hadron decays. Assuming that all bhadrons have the same semileptonic decay width implies f/prime q=fq/(Γqτb)(q=s, d), where τbis the average b-hadron lifetime. Hence χmeasurements, together with the χdaverage of Eq. (15) and the very good approximation χs=1/2( i nf a c t χs=0.49927 ±0.00003 from Eqs. (5), (19) and (22)), provide constraints on the fractions fdandfs. T h eL E Pe x p e r i m e n t sh a v em e a s u r e d fs×BR(B0 s→ D− s/lscript+ν/lscriptX) [78], BR( b→Λ0 b)×BR(Λ0 b→Λ+ c/lscript− ν/lscriptX) [79], and BR( b→Ξ− b)×BR(Ξ− b→Ξ−/lscript− ν/lscriptX) [80] from partially reconstructed ﬁnal states including a lepton, fbaryon from pro- tons identiﬁed in bevents [81], and the production rate of charged bhadrons [82]. The b-hadron fractions measured at CDF using double semileptonic K∗µµandφµµﬁnal states [83] and electron-charm ﬁnal states [84] are at slight discrepancywith the ones measured at LEP. Furthermore the averages ofthe χvalues measured at LEP, 0 .1259±0.0042 [85], and at Tevatron, 0 .147±0.011 [39,86], show a 1.8 σdeviation with respect to each other. This may be a hint that the fractionsat the Tevatron might be diﬀerent from the ones in Zdecays. Combining [31] all the available information under the con-straints f u=fdandfu+fd+fs+fbaryon = 1 yields the two set of averages shown in Table 1. The second set, obtained usingboth LEP and Tevatron results, has larger errors than the ﬁrst set, obtained using LEP results only, because we have applied scale factors as advocated by the PDG for the treatment ofmarginally consistent data. Table 1: χandb-hadron fractions (see text). inZdecays at high energy χ 0.1259±0.0042 0 .1284±0.0069 fu=fd0.402±0.009 0 .399±0.011 fs 0.104±0.009 0 .110±0.012 fbaryon 0.091±0.015 0 .092±0.019 Summary and prospects B0– B0mixing has been and still is a ﬁeld of intense study. While fairly little experimental progress was recently achievedin the B 0 dsector, impressive new B0 sresults are becoming available from Run II of the Tevatron. B0 soscillations are now established and the mass diﬀerence in the B0 s– B0ssystem is measured very accurately, with a central value compatible with the Standard Model (SM) expectation and a relative precision (0.7%) matching that in the B0 d– B0dsystem (0 .9%). However, the extraction of |Vtd/Vts|from these measurements in the SM framework is limited by the hadronic uncertainty, whichwill be an important challenge to reduce in the future. New /BL/BE/BC /BL/BE/BC/BL/BE/BC /BL/BE/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC time-dependent angular analyses of B0 s→J/ψφ decays and measurements of time-integrated B0 sasymmetries at CDF and DØ are improving our knowledge of the other B0 smixing parameters: while CPviolation in B0 s– B0smixing is consistent with zero, with an uncertainty still large compared to the SMprediction, the relative decay width diﬀerence ∆Γ s/Γsis now determined to an absolute precision of ∼6%, smaller than the central value of the SM prediction. The data prefer Γ L>ΓHas predicted in the SM. Improved B0 sresults are still to come, with very promising short-term prospects, both for ∆Γ sandCP-violating phases induced by mixing such as βsand arg( −M12/Γ12). Although ﬁrst interesting experimental constraints have been published,very little is known yet about these phases, which are predictedto be very small in the SM. A full search for New Physics eﬀectsin these observables will require statistics beyond that of theTevatron. These will eventually become available at CERN’s Large Hadron Collider, scheduled to start operation in 2008, where LHCb expects to be able to measure β sdown to the SM value after many years of operations [87]. Bmixing may still reveal a surprize, but much eﬀort is needed for this, both on the experimental and theoretical sides,in particular to further reduce the hadronic uncertainties of lat-tice QCD calculations. In the long term, a stringent check of theconsistency of the B 0 dandB0 smixing amplitudes (magnitudes and phases) with all other measured ﬂavour-physics observables will be possible within the SM, leading to very tight limits (orotherwise new interesting knowledge!) on New Physics. References 1. T.D. Lee and C.S. Wu, Ann. Rev. Nucl. Sci. 16, 511 (1966); I.I. Bigi and A.I. Sanda, CPViolation , Cambridge Univ. Press, 2000; G.C. Branco, L. 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/BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BC/BL± /BC. /BC/BD/BJ± /BC. /BC/BE/BC /BI/CI/C0/BX/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BD/BI± /BC. /BC/BD/BI± /BC. /BC/BD/BC /BJ/BT /CD/BU/BX/CA/CC /BC/BE /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BL/BF± /BC. /BC/BD/BE± /BC. /BC/BC/BL /BK/BT /CD/BU/BX/CA/CC /BC/BE /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BL/BJ± /BC. /BC/BE/BG± /BC. /BC/BE/BH /BL/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BU /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BH/BC/BF± /BC. /BC/BI/BG± /BC. /BC/BJ/BD /BD/BC/BT/BU/BX /BL/BL /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BH/BC/BC± /BC. /BC/BH/BE± /BC. /BC/BG/BF /BD/BD/BT/BU/BX /BL/BL /C9 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BH/BD/BI± /BC. /BC/BL/BL /B7/BC. /BC/BE/BL − /BC. /BC/BF/BH /BD/BE/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BG/BJ/BD /B7/BC. /BC/BJ/BK − /BC. /BC/BI/BK /B7/BC. /BC/BF/BF − /BC. /BC/BF/BG /BD/BF/BT/BU/BX /BL/BK /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BG/BH/BK± /BC. /BC/BG/BI± /BC. /BC/BF/BE /BD/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW /C4/BF /CT /B7/CT−→ /CI/BC. /BG/BF/BJ± /BC. /BC/BG/BF± /BC. /BC/BG/BG /BD/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW /C4/BF /CT /B7/CT−→ /CI/BC. /BG/BJ/BE± /BC. /BC/BG/BL± /BC. /BC/BH/BF /BD/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW /C4/BF /CT /B7/CT−→ /CI/BC. /BH/BE/BF± /BC. /BC/BJ/BE± /BC. /BC/BG/BF /BD/BJ/BT/BU/CA/BX/CD /BL/BJ /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BG/BL/BF± /BC. /BC/BG/BE± /BC. /BC/BE/BJ /BD/BH/BT/BU/CA/BX/CD /BL/BJ /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BG/BL/BL± /BC. /BC/BH/BF± /BC. /BC/BD/BH /BD/BK/BT/BU/CA/BX/CD /BL/BJ /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BG/BK/BC± /BC. /BC/BG/BC± /BC. /BC/BH/BD /BD/BG/BT/BU/CA/BX/CD /BL/BJ /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BG/BG/BG± /BC. /BC/BE/BL /B7/BC. /BC/BE/BC − /BC. /BC/BD/BJ /BD/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CD /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BG/BF/BC± /BC. /BC/BG/BF /B7/BC. /BC/BE/BK − /BC. /BC/BF/BC /BD/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BG/BK/BE± /BC. /BC/BG/BG± /BC. /BC/BE/BG /BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BG/BC/BG± /BC. /BC/BG/BH± /BC. /BC/BE/BJ /BD/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BG/BH/BE± /BC. /BC/BF/BL± /BC. /BC/BG/BG /BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BH/BF/BL± /BC. /BC/BI/BC± /BC. /BC/BE/BG /BE/BC/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BH/BI/BJ± /BC. /BC/BK/BL /B7/BC. /BC/BE/BL − /BC. /BC/BE/BF /BE/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BL/BE± /BC. /BC/BD/BK± /BC. /BC/BD/BF /BE/BE/BT /CD/BU/BX/CA/CC /BC/BF /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /BZ/BC. /BH/BD/BI± /BC. /BC/BD/BI± /BC. /BC/BD/BC /BE/BF/BT /CD/BU/BX/CA/CC /BC/BE /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BG/BL/BG± /BC. /BC/BD/BE± /BC. /BC/BD/BH /BE/BG/C0/BT/CA/BT /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BU/BC. /BH/BE/BK± /BC. /BC/BD/BJ± /BC. /BC/BD/BD /BE/BH/CC/C7/C5/CD/CA/BT /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BU/BC. /BG/BI/BF± /BC. /BC/BC/BK± /BC. /BC/BD/BI /BK/BT/BU/BX /BC/BD /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF/BC. /BG/BG/BG± /BC. /BC/BE/BK± /BC. /BC/BE/BK /BE/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW /C4/BF /CT /B7/CT−→ /CI/BC. /BG/BL/BJ± /BC. /BC/BF/BH /BE/BJ/BT/BU/CA/BX/CD /BL/BJ /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BG/BI/BJ± /BC. /BC/BE/BE /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH /BE/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BG/BG/BI± /BC. /BC/BF/BE /BE/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BH/BF/BD /B7/BC. /BC/BH/BC − /BC. /BC/BG/BI± /BC. /BC/BJ/BK /BF/BC/BT/BU/CA/BX/CD /BL/BI /C9 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BJ /C6/BC. /BG/BL/BI /B7/BC. /BC/BH/BH − /BC. /BC/BH/BD± /BC. /BC/BG/BF /BD/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BX /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW/BC. /BH/BG/BK± /BC. /BC/BH/BC /B7/BC. /BC/BE/BF − /BC. /BC/BD/BL /BF/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BG/BL/BI± /BC. /BC/BG/BI /BF/BE/BT/C3/BX/CA/CB /BL/BH /C2 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE/BC. /BG/BI/BE /B7/BC. /BC/BG/BC − /BC. /BC/BH/BF /B7/BC. /BC/BH/BE − /BC. /BC/BF/BH /BD/BG/BT/C3/BX/CA/CB /BL/BH /C2 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE/BC. /BH/BC± /BC. /BD/BE± /BC. /BC/BI /BD/BJ/BT/BU/CA/BX/CD /BL/BG /C5 /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BJ /C6/BC. /BH/BC/BK± /BC. /BC/BJ/BH± /BC. /BC/BE/BH /BE/BC/BT/C3/BX/CA/CB /BL/BG /BV /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE/BC. /BH/BJ± /BC. /BD/BD± /BC. /BC/BE /BE/BD/BT/C3/BX/CA/CB /BL/BG /C0 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE/BC. /BH/BC /B7/BC. /BC/BJ − /BC. /BC/BI /B7/BC. /BD/BD − /BC. /BD/BC /BD/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BU /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW/BC. /BH/BE /B7/BC. /BD/BC − /BC. /BD/BD /B7/BC. /BC/BG − /BC. /BC/BF /BE/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /C3 /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW/BD/CD/D7/CT/D7 /D3/D4/D4 /D3/D7/CX/D8/CT/B9/D7/CX/CS/CT /AD/CP/DA/D3 /D6/B9/D8/CP/CV/CV/CX/D2/CV /DB/CX/D8/CW /BU→ /BW /B4∗ /B5µνµ /CG /CT/DA/CT/D2/D8/D7/BA /BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D3/CU /D8/CW/CT /BU /BC/D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /BU /BC/BU /BC/D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD/A1 /D1/CS /CX/D2 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗−/lscriptν /CS/CT/CR/CP /DD/D7/BA/BF/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /D1/CX/DC/CX/D2/CV /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/BG/BX/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /DB /CT/D6/CT /D6/CT/D1/D3/DA/CT/CS /CP/D2/CS /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CT/CS /DA/CT/D6/D8/CT/DC /DB /CP/D7 /D6/CT/D5/D9/CX/D6/CT/CS/BA/BH/C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D8/CX/D1/CT /CT/DA/D3/D0/D9/D8/CX/D3/D2 /D3/CU /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA /C1/D8 /CP/D0/D7/D3/D6/CT/D4 /D3 /D6/D8/D7 /CU/B7 /BB /CU/BC /BP/BD. /BC/BD± /BC. /BC/BF± /BC. /BC/BL /CP/D2/CS /BV/C8/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CX/D2 /BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV/BA/BI/CI/C0/BX/C6/BZ /BC/BF /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗−π /B7/CS/CT/CR/CP /DD/CP /D2 /CS /CP/AD/CP/DA/D3 /D6 /D8/CP/CV /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /CP/CR/CR/D3/D1/D4/CP/D2/DD/CX/D2/CV /BU /CS/CT/CR/CP /DD /BA/BJ/CD/D7/CT/D7 /CP /D8/CP/CV/CV/CT/CS /D7/CP/D1/D4/D0/CT /D3/CU /CU/D9/D0/D0/DD/B9/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D2/CT/D9/D8/D6/CP/D0 /BU /CS/CT/CR/CP /DD/D7 /CP/D8 /A7 /B4/BG /CB /B5/BA/BK/C5/CT/CP/D7/D9/D6/CT/CS /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D8/CX/D1/CT /CT/DA/D3/D0/D9/D8/CX/D3/D2 /D3/CU /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /CX/D2 /A7 /B4/BG /CB /B5/CS /CT /CR /CP /DD/D7/BA/BL/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗ /B7/lscript− ν /CS/CT/CR/CP /DD /CP/D2/CS /CP /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D3/CU /AD/CP/DA/D3 /D6 /D8/CP/CV/D7 /CU/D6/D3/D1 /D8/CW/CT /D6/CT/D7/D8 /D3/CU /D8/CW/CT /CT/DA/CT/D2/D8/BA /BL/BE/BF /BL/BE/BF/BL/BE/BF /BL/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/BC/CD/D7/CT/D7 /CS/CX/B9/D1/D9/D3/D2 /CT/DA/CT/D2/D8/D7/BA/BD/BD/CD/D7/CT/D7 /CY/CT/D8/B9/CR/CW/CP /D6/CV/CT /CP/D2/CS /D0/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /D8/CP/CV/CV/CX/D2/CV/BA/BD/BE/CD/D7/CT/D7/lscript−/BW∗ /B7−/lscript /CT/DA/CT/D2/D8/D7/BA/BD/BF/CD/D7/CT/D7π /B9 /BU /CX/D2 /D8/CW/CT /D7/CP/D1/CT /D7/CX/CS/CT/BA/BD/BG/CD/D7/CT/D7/lscript /B9/lscript /BA/BD/BH/CD/D7/CT/D7/lscript /B9 /C9/CW/CT/D1 /BA/BD/BI/CD/D7/CT/D7/lscript /B9/lscript /DB/CX/D8/CW /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/BD/BJ/CD/D7/CT/D7 /BW∗±/B9 /C9/CW/CT/D1 /BA/BD/BK/CD/D7/CT/D7π±/D7/lscript /B9 /C9/CW/CT/D1 /BA/BD/BL/CD/D7/CT/D7 /BW∗±/B9/lscript /BB /C9/CW/CT/D1 /BA/BE/BC/CD/D7/CT/D7 /BW∗±/lscript /B9 /C9/CW/CT/D1 /BA/BE/BD/CD/D7/CT/D7 /BW∗±/B9/lscript /BA/BE/BE/BT /CD/BU/BX/CA/CC /BC/BF /BV /D9/D7/CT/D7 /CP /D7/CP/D1/D4/D0/CT /D3/CU /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BD/BG/B8/BC/BC/BC /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→/BW∗/B4/BE/BC/BD/BC/B5−/lscriptν /CP/D2/CS /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /BA/BE/BF/BT /CD/BU/BX/CA/CC /BC/BE /C6 /D6/CT/D7/D9/D0/D8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CP/D1/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2/BT /CD/BU/BX/CA/CC /BC/BE /C1 /BA/BE/BG/CD/D7/CT/D7 /CP /D8/CP/CV/CV/CT/CS /D7/CP/D1/D4/D0/CT /D3/CU /BU /BC/CS/CT/CR/CP /DD/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D1/D3 /CS/CT /BU /BC→ /BW∗/lscriptν /BA/BE/BH/CD/D7/CT/D7 /CP /D8/CP/CV/CV/CT/CS /D7/CP/D1/D4/D0/CT /D3/CU /CU/D9/D0/D0/DD/B9/D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CW/CP/CS/D6/D3/D2/CX/CR /BU /BC/CS/CT/CR/CP /DD/D7 /CP/D8 /A7 /B4/BG /CB /B5/BA/BE/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BW /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /lscript /B9/lscript /B8/lscript /B9 /C9/CW/CT/D1 /B8/CP /D2 /CS /lscript /B9/lscript /DB/CX/D8/CW /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/BE/BJ/BT/BU/CA/BX/CD /BL/BJ /C6 /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BW∗±/B9 /C9/CW/CT/D1 /B8/lscript /B9 /C9/CW/CT/D1 /B8π±/D7/lscript /B9 /C9/CW/CT/D1 /B8 /CP/D2/CS /lscript /B9/lscript /BA/BE/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /lscript /B9/lscript /B8/lscript /B9 /C9/CW/CT/D1 /B8 /BW∗/B9/lscript /B8/CP /D2 /CS /BW∗±/B9 /C9/CW/CT/D1 /BA/BE/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BW /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BW∗±/B9/lscript /BB /C9/CW/CT/D1 /B8/lscript /B9 /C9/CW/CT/D1 /B8/CP /D2 /CS /lscript /B9/lscript /BA/BF/BC/BT/BU/CA/BX/CD /BL/BI /C9 /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D0/CT/D4/D8/D3/D2/B8 /CZ /CP/D3/D2/B8 /CP/D2/CS /CY/CT/D8/B9/CR/CW/CP /D6/CV/CT /D8/CP/CV/D7/BA/BF/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI /CE /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BW∗±/B9/lscript /CP/D2/CS /BW∗±/lscript /B9 /C9/CW/CT/D1 /BA/BF/BE/BT/C3/BX/CA/CB /BL/BH /C2 /CR/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/B8 /BW∗±/lscript /B9 /C9/CW/CT/D1 /CP/D2/CS/lscript /B9/lscript /BA/DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC /DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC /DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC /DC/CS /BP/A1 /D1/BU /BC /BB/A0/BU /BC/CC/CW/CT /D7/CT/CR/D3/D2/CS /CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP/D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6/BT /DA /CT /D6 /B9/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CC/CW/CT /AC/D6/D7/D8 /CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/B8 /CP/D0/D7/D3 /D4 /D6/D3/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /C0/BY /BT /BZ/B8 /CX/D2/CR/D0/D9/CS/CT/D7 χ/CS /D1/CT/CP/D7/D9/D6/CT/CS/CP/D8 /A7 /B4/BG /CB /B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY/CX/D6/D7/D8/BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BJ/BJ/BI± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CR/D3/D2/CS/CA/CT/parenleftbig λ/BV/C8//vextendsingle/vextendsingleλ/BV/C8/vextendsingle/vextendsingle/parenrightbig/CA/CT/B4/DE/B5 /CA/CT/parenleftbig λ/BV/C8//vextendsingle/vextendsingleλ/BV/C8/vextendsingle/vextendsingle/parenrightbig/CA/CT/B4/DE/B5/CA/CT/parenleftbig λ/BV/C8//vextendsingle/vextendsingleλ/BV/C8/vextendsingle/vextendsingle/parenrightbig/CA/CT/B4/DE/B5 /CA/CT/parenleftbig λ/BV/C8//vextendsingle/vextendsingleλ/BV/C8/vextendsingle/vextendsingle/parenrightbig/CA/CT/B4/DE/B5/CC/CW/CTλ/BV/C8 /CR/CW/CP /D6/CP/CR/D8/CT/D6/CX/DE/CT/D7 /BU /BC/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7 /D8/D3 /D7/D8/CP/D8/CT/D7 /D3/CU /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D4/D0/D9/D7 /C3 /BC/C4 /BA/C8 /CP /D6/CP/D1/B9/CT/D8/CT/D6 /DE /CX/D7 /D9/D7/CT/CS /D8/D3 /CS/CT/D7/CR/D6/CX/CQ /CT /BV/C8/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /D1/CX/DC/CX/D2/CV/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2 /D8/CW/CT /D6/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BG± /BC. /BC/BF/BH± /BC. /BC/BF/BG /BC. /BC/BD/BG± /BC. /BC/BF/BH± /BC. /BC/BF/BG/BC. /BC/BD/BG± /BC. /BC/BF/BH± /BC. /BC/BF/BG /BC. /BC/BD/BG± /BC. /BC/BF/BH± /BC. /BC/BF/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT /CJ − /BC/BA/BC/BJ/BE/B8 /BC/BA/BD/BC/BD/CL/BA/A1/A0 /CA/CT/B4/DE/B5 /A1/A0 /CA/CT/B4/DE/B5/A1/A0 /CA/CT/B4/DE/B5 /A1/A0 /CA/CT/B4/DE/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BJ/BD± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BC − /BC. /BC/BC/BJ/BD± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BC − /BC. /BC/BC/BJ/BD± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BC − /BC. /BC/BC/BJ/BD± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BC/BT /CD/BU/BX/CA/CC /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CA/CT/B4/DE/B5 /CA/CT/B4/DE/B5/CA/CT/B4/DE/B5 /CA/CT/B4/DE/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BD/BE± /BC. /BC/BD /BC. /BC/BC± /BC. /BD/BE± /BC. /BC/BD/BC. /BC/BC± /BC. /BD/BE± /BC. /BC/BD /BC. /BC/BC± /BC. /BD/BE± /BC. /BC/BD /BD/C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/CR/D0/D9/D7/CX/DA/CT /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BU /BC/CS/CT/CR/CP /DD /BA/C1/D1/B4/DE/B5 /C1/D1/B4/DE/B5/C1/D1/B4/DE/B5 /C1/D1/B4/DE/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BF/BL± /BC. /BC/BC/BJ/BF± /BC. /BC/BC/BF/BE /BD/BT /CD/BU/BX/CA/CC /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BF± /BC. /BC/BD± /BC. /BC/BF /BE/C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BK± /BC. /BC/BE/BL± /BC. /BC/BE/BH /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CC/BD/BT/D7/D7/D9/D1/CX/D2/CV /A1/A0 /BP /BC/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CQ /CT/CR/D3/D1/CT/D7 /C1/D1/B4/DE/B5 /BP − /BC. /BC/BC/BF/BJ± /BC. /BC/BC/BG/BI/BA /BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/CR/D0/D9/D7/CX/DA/CT /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BU /BC/CS/CT/CR/CP /DD /BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT /CJ − /BC/BA/BC/BE/BK/B8 /BC/BA/BD/BC/BG/CL/BA /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5 /CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5/CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5 /CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/B5/BV/C8 /CX/D1/D4/D9/D6/CX/D8 /DD/CX /D2 /BU /BC/CS /D7/DD/D7/D8/CT/D1/BA /C1/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/CX/D8/CW/CT/D6 /CP/lscript/lscript /B8 /D8/CW/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2/D0/CX/CZ /CT/B9/D7/CX/CV/D2 /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /D3 /D6 /CP/CR/D4 /B8 /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /BC/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD/D7/BA/CC/CW/CT /D7/CT/CR/D3/D2/CS /CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP/D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6/BT /DA /CT /D6 /B9/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /C1/D8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BU/D7 /D1/CX/DC/CX/D2/CV/BA/CC/CW/CT /AC/D6/D7/D8 /CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/B8 /CP/D0/D7/D3 /D4 /D6/D3/DA/CX/CS/CT/CS /CQ /DD /D8/CW/CT /C0/BY /BT /BZ/B8 /D9/D7/CT/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CU/D6/D3/D1 /BU /B9/CU/CP/CR/D8/D3 /D6/CX/CT/D7 /D3/D2/D0/DD /BA /CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD± /BD. /BG/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BD± /BD. /BG/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BD± /BD. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BD± /BD. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY/CX/D6/D7/D8 − /BD. /BE± /BD. /BC/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BD. /BE± /BD. /BC/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BD. /BE± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BD. /BE± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CR/D3/D2/CS − /BC. /BL± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BF± /BD. /BD± /BC. /BK /BD/BT/BU/BT/CI/C7 /CE /BC/BI /CB /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BC. /BG± /BD. /BF± /BC. /BL /BE/BT /CD/BU/BX/CA/CC /BC/BI /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF± /BE. /BC± /BE. /BD /BF/C6/BT/C3/BT/C6/C7 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE± /BE. /BL± /BF. /BI /BG/BT /CD/BU/BX/CA/CC /BC/BE /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BF. /BE± /BI. /BH /BH/BU/BT/CA/BT /CC/BX /BC/BD /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BF. /BH± /BD/BC. /BF± /BD. /BH /BI/C2/BT/BY/BY/BX /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE± /BD/BF. /BK± /BF. /BE /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BE± /BJ± /BF /BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CD /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BG. /BJ± /BI. /BJ± /BH. /BJ /BL/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CC/BG± /BD/BK± /BF /BD/BC/BU/BX/C0/CA/BX/C6/CB /BC/BC /BU /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C2/BT/BY/BY/BX /BC/BD < /BG/BH /BD/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /CS/CX/D1/D9/D3/D2 /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA /BE/BT /CD/BU/BX/CA/CC /BC/BI /CC /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle−/BD/BP/B4− /BC. /BK± /BE. /BJ± /BD. /BL/B5× /BD/BC− /BF/BA/CF /CT /CR/D3/D2/DA/CT/D6/D8 /D8/D3 /B4/BD −/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BE/B5/BB/BG/BA /BF/CD/D7/CT/D7 /D8/CW/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /D0/CX/CZ /CT/B9/D7/CX/CV/D2 /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /CP/D2/CS /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BP/BD. /BC/BC/BC/BH±/BC. /BC/BC/BG/BC± /BC. /BC/BC/BG/BF/BA /BG/BT /CD/BU/BX/CA/CC /BC/BE /C3 /D9/D7/CT/D7 /D8/CW/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /D0/CX/CZ /CT/B9/D7/CX/CV/D2 /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/BH/BU/BT/CA/BT /CC/BX /BC/BD /BW /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD /CX/D2/DA/CT/D7/D8/CX/CV/CP/D8/CX/D2/CV /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CX/D2 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR/CP/D2/CS /CU/D9/D0/D0/DD /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /BC/CS /CS/CT/CR/CP /DD/D7/BA/BI/C2/BT/BY/BY/BX /BC/BD /AC/D2/CS/D7 /CP/lscript/lscript /BP /BC. /BC/BD/BF± /BC. /BC/BH/BC± /BC. /BC/BC/BH /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/D7 /DB/CX/D8/CW /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7/BU/BX/C0/CA/BX/C6/CB /BC/BC /BU /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BJ/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /BC/CS/CT/CR/CP /DD /BA /CC/CW/CT /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /AD/CP/DA/D3 /D6/D3 /CU /BU /BC/D1/CT/D7/D3/D2/D7 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /D8/CW/CT /CY/CT/D8 /CR/CW/CP /D6/CV/CT /CP/D2/CS /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU/D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /CX/D2 /D8/CW/CT /D3/D4/D4 /D3/D7/CX/D8/CT /CW/CT/D1/CX/D7/D4/CW/CT/D6/CT/BA/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CD /CP/D7/D7/D9/D1/CT/D7 /BV/C8/CC /CP/D2/CS /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D1/CT/CP/D7/D9/D6/CX/D2/CV /D8/CW/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /CP/D7/CP/D1/D4/D0/CT /D3/CU /BU /BC/CS/CT/CR/CP /DD/D7 /CS/CT/AC/D2/CT/CS /CQ /DD /D0/CT/D4/D8/D3/D2 /CP/D2/CS /C9/CW/CT/D1 /D8/CP/CV/D7/BA /C1/CU /BV/C8/CC /CX/D7 /D2/D3/D8 /CX/D2/DA/D3/CZ /CT/CS/B8 /CA/CT/B4 /epsilon1/BU /B5/BP − /BC. /BC/BC/BI± /BC. /BC/BD/BC± /BC. /BC/BC/BI /CX/D7 /CU/D3/D9/D2/CS/BA /CC/CW/CT /CX/D2/CS/CX/D6/CT/CR/D8 /BV/C8/CC /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/D8/D3 /C1/D1/B4 δ /BU /B5/BP− /BC. /BC/BE/BC± /BC. /BC/BD/BI± /BC. /BC/BC/BI/BA/BL/BT /CD/BU/BX/CA/CC /BC/BG /BV /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BP/BD. /BC/BE/BL± /BC. /BC/BD/BF± /BC. /BC/BD/BD /CP/D2/CS /DB /CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CX/D8 /D8/D3 /B4/BD/B9/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BE/B5/BB/BG/BA/BD/BC/BU/BX/C0/CA/BX/C6/CB /BC/BC /BU /D9/D7/CT/D7 /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /D8/CP/CV/D7 /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→/BW∗ /B7π−/B8ρ−/CS/CT/CR/CP /DD/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /AD/CP/DA/D3 /D6/D3 /CU/D8 /CW /CT /BU /D1/CT/D7/D3/D2/BA/BD/BD/BU/BT/CA/CC/BX/C4 /CC /BL/BF /AC/D2/CS/D7 /CP/lscript/lscript /BP/BC. /BC/BF/BD± /BC. /BC/BL/BI± /BC. /BC/BF/BE /DB/CW/CX/CR/CW /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/vextendsingle/vextendsingle/CP/lscript/lscript/vextendsingle/vextendsingle< /BC. /BD/BK/B8/DB/CW/CX/CR/CW /DD/CX/CT/D0/CS/D7 /D8/CW/CT /CP/CQ /D3/DA/CT/vextendsingle/vextendsingle/CA/CT/B4/epsilon1/BU /BC /B5/BB/B4/BD/B7/vextendsingle/vextendsingle/epsilon1/BU /BC/vextendsingle/vextendsingle /BE/vextendsingle/vextendsingle/BA/BT/CC/ /BV/C8 /BT/CC/ /BV/C8 /BT/CC/ /BV/C8 /BT/CC/ /BV/C8/BT/CC/ /BV/C8 /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7/C8 /B4 /BU /BC→ /BU /BC/B5− /C8 /B4 /BU /BC→ /BU /BC/B5 /C8 /B4 /BU /BC→ /BU /BC/B5/B7 /C8 /B4 /BU /BC→ /BU /BC/B5 /B8/D8/CW/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/D8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8/CX/CT/D7 /C8/B4 /BU /BC→ /BU /BC/B5/CP /D2 /CS/C8/B4 /BU /BC→ /BU /BC/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BH± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BC. /BC/BC/BH± /BC. /BC/BD/BE± /BC. /BC/BD/BG/BC. /BC/BC/BH± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BC. /BC/BC/BH± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BD/BT /CD/BU/BX/CA/CC /BC/BE /C3 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BE /C3 /D9/D7/CT/D7 /D8/CW/CT /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /D0/CX/CZ /CT/B9/D7/CX/CV/D2 /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /BT/BV/C8 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BT/BV/C8 /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7 B /B4 /BU /BC→ /CU /B5−B /B4 /BU /BC→ /CU /B5 B /B4 /BU /BC→ /CU /B5/B7B /B4 /BU /BC→ /CU /B5 /B8/D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CT/DC/CR/D0/D9/D7/CX/DA/CT /BU /BC/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA − /BC. /BD/BE± /BC. /BC/BI± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BJ± /BC. /BC/BK± /BC. /BC/BG /BD/BT /CD/CB/C0/BX/CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF± /BC. /BD/BC± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 − /BC. /BC/BF± /BC. /BD/BD± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU/BD/BV/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±/BW∓/CS/CT/CR/CP /DD/D7/BA/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BJ± /BC. /BC/BD/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BF± /BC. /BC/BJ/BK± /BC. /BC/BD/BE /BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE − /BC. /BD/BC/BD± /BC. /BC/BE/BH± /BC. /BC/BC/BH /BD/BV/C0/BT /C7 /BC/BG /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BG± /BC. /BD/BI /BE/BV/C0/BX/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK/BK± /BC. /BC/BF/BH± /BC. /BC/BD/BF /BF/BV/C0/BT /C7 /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG /BU − /BC. /BD/BF/BF± /BC. /BC/BF/BC± /BC. /BC/BC/BL /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C3 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY − /BC. /BC/BJ± /BC. /BC/BK± /BC. /BC/BE /BH/BT /CD/BU/BX/CA/CC /BC/BE /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9 − /BC. /BD/BC/BE± /BC. /BC/BH/BC± /BC. /BC/BD/BI /BI/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C3 − /BC. /BC/BI± /BC. /BC/BL /B7/BC. /BC/BD − /BC. /BC/BE /BJ/BV/BT/CB/BX/CH /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BG /BU/BC. /BC/BG/BG /B7/BC. /BD/BK/BI − /BC. /BD/BI/BJ /B7/BC. /BC/BD/BK − /BC. /BC/BE/BD /BK/BT/BU/BX /BC/BD /C3 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BV /BT /CB /BX /CH/BC /BE − /BC. /BD/BL± /BC. /BD/BC± /BC. /BC/BF /BL/BT /CD/BU/BX/CA/CC /BC/BD /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BL/BE/BG /BL/BE/BG/BL/BE/BG /BL/BE/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/BV/C0/BT /C7/BC /BG /BU /D6/CT/D4 /D3 /D6/D8/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /BF/BA/BL /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2 /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2 /D3/CU /BTCP /CU/D6/D3/D1 /DE/CT/D6/D3/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BC< /BT/BV/C8< /BC. /BE/BE/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BD/BH< /BT/BV/C8<− /BC. /BC/BF/BA/BG/BU/CP/D7/CT/CS /D3/D2 /CP /D8/D3/D8/CP/D0 /D7/CX/CV/D2/CP/D0 /DD/CX/CT/D0/CS /D3/CU /C6/B4 /C3−π /B7/B5/B7 /C6 /B4 /C3 /B7π−/B5 /BP /BD/BI/BC/BI ± /BH/BD /CT/DA/CT/D2/D8/D7/BA/BH/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BD< /BT/BV/C8< /BC. /BC/BJ/BA/BI/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BK/BK< /BT/BV/C8<− /BC. /BC/BD/BI/BA/BJ/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BD< /BT/BV/C8< /B7/BC. /BC/BL/BA/BK/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BE/BH< /BT/BV/C8< /BC. /BF/BJ/BA/BL/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BH< /BT/BV/C8<− /BC. /BC/BF/BA/BT/BV/C8 /B4 /BU /BC→η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η/prime/C3∗/B4/BK/BL/BE/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BE/BH± /BC. /BC/BE − /BC. /BC/BK± /BC. /BE/BH± /BC. /BC/BE − /BC. /BC/BK± /BC. /BE/BH± /BC. /BC/BE − /BC. /BC/BK± /BC. /BE/BH± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/B4/BK/BL/BE/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BJ± /BC. /BC/BK± /BC. /BC/BD /CF /BT/C6/BZ /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BE/BD± /BC. /BC/BI± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0/BT/BV/C8 /B4 /BU /BC→ /C3 /BC/C3 /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /BC/C3 /BC/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /BC/C3 /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /BC/C3 /BC/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BK /B7/BC. /BJ/BF − /BC. /BI/BI± /BC. /BC/BG − /BC. /BH/BK /B7/BC. /BJ/BF − /BC. /BI/BI± /BC. /BC/BG − /BC. /BH/BK /B7/BC. /BJ/BF − /BC. /BI/BI± /BC. /BC/BG − /BC. /BH/BK /B7/BC. /BJ/BF − /BC. /BI/BI± /BC. /BC/BG/C4/C1/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE/BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→η /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5 /BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5/BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5 /BT/BV/C8 /B4 /BU /BC→ρ /B7/C3−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA/BC. /BE/BE /B7/BC. /BE/BE − /BC. /BE/BF /B7/BC. /BC/BI − /BC. /BC/BE /BD/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BE/BK± /BC. /BD/BJ± /BC. /BC/BK /BE/BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BK< /BT/BV/C8< /BC/BA/BI/BG/BA/BE/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5/BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3 /B7π−π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BD/BD± /BC. /BC/BD /BC. /BC/BJ± /BC. /BD/BD± /BC. /BC/BD/BC. /BC/BJ± /BC. /BD/BD± /BC. /BC/BD /BC. /BC/BJ± /BC. /BD/BD± /BC. /BC/BD /BD/BV/C0/BT/C6/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BE< /BTCP< /BC/BA/BE/BI/BA/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BD/BG± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BI /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BI /B7/BC. /BF/BF − /BC. /BF/BG /B7/BC. /BD/BC − /BC. /BC/BK /BD/BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BF± /BC. /BD/BK /B7/BC. /BC/BL − /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C7 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /C1/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BF/BD< /BT/BV/C8< /BC. /BJ/BK/BA/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BD/BL± /BC. /BC/BE /BC. /BC/BL± /BC. /BD/BL± /BC. /BC/BE/BC. /BC/BL± /BC. /BD/BL± /BC. /BC/BE /BC. /BC/BL± /BC. /BD/BL± /BC. /BC/BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /CP−/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CP−/BD /C3 /B7/B5/BT/BV/C8 /B4 /BU /BC→ /CP−/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CP−/BD /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BD/BE± /BC. /BC/BD − /BC. /BD/BI± /BC. /BD/BE± /BC. /BC/BD − /BC. /BD/BI± /BC. /BD/BE± /BC. /BC/BD − /BC. /BD/BI± /BC. /BD/BE± /BC. /BC/BD/BT /CD/BU/BX/CA/CC /BC/BK /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCπ /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BJ± /BC. /BC/BG± /BC. /BC/BF /B7/BC. /BC/BJ± /BC. /BC/BG± /BC. /BC/BF/B7/BC. /BC/BJ± /BC. /BC/BG± /BC. /BC/BF /B7/BC. /BC/BJ± /BC. /BC/BG± /BC. /BC/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/C3−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD± /BC. /BC/BH± /BC. /BC/BE /B7/BC. /BC/BD± /BC. /BC/BH± /BC. /BC/BE/B7/BC. /BC/BD± /BC. /BC/BH± /BC. /BC/BE /B7/BC. /BC/BD± /BC. /BC/BH± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCφ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BC/BJ± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE± /BC. /BC/BL± /BC. /BC/BE /BD/BV/C0/BX/C6 /BC/BH /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD± /BC. /BC/BL± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BW/BC. /BC/BG± /BC. /BD/BE± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BF /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /CF/BC. /BC/BJ± /BC. /BD/BH /B7/BC. /BC/BH − /BC. /BC/BF /BE/BV/C0/BX/C6 /BC/BF /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BT/BC. /BC/BC± /BC. /BE/BJ± /BC. /BC/BF /BF/BT /CD/BU/BX/CA/CC /BC/BE /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CE/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BG< /BT/BV/C8< /BC. /BD/BJ/BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BD/BK< /BT/BV/C8< /BC. /BF/BF/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BG/BG< /BT/BV/C8< /BC. /BG/BG/BA/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BE± /BC. /BF/BF± /BC. /BE/BC /B7/BC. /BE/BE± /BC. /BF/BF± /BC. /BE/BC/B7/BC. /BE/BE± /BC. /BF/BF± /BC. /BE/BC /B7/BC. /BE/BE± /BC. /BF/BF± /BC. /BE/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5 /BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5/BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5 /BT/BV/C8 /B4 /BU /BC→φ /B4 /C3π /B5∗ /BC/BC /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BD/BH± /BC. /BC/BF /BC. /BD/BJ± /BC. /BD/BH± /BC. /BC/BF/BC. /BD/BJ± /BC. /BD/BH± /BC. /BC/BF /BC. /BD/BJ± /BC. /BD/BH± /BC. /BC/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→φ /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE± /BC. /BD/BG± /BC. /BC/BG − /BC. /BD/BE± /BC. /BD/BG± /BC. /BC/BG − /BC. /BD/BE± /BC. /BD/BG± /BC. /BC/BG − /BC. /BD/BE± /BC. /BD/BG± /BC. /BC/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BW /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5/BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5 /BT/BV/C8 /B4 /BU /BC→ρ /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA − /BC. /BC/BF± /BC. /BC/BJ± /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BE/BD± /BC. /BC/BK± /BC. /BC/BG /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE± /BC. /BD/BI /B7/BC. /BC/BH − /BC. /BC/BE /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BC. /BD/BK± /BC. /BC/BK± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BT/BV/C8 /BA /BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5 /BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5/BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5 /BT/BV/C8 /B4 /BU /BC→ρ−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BI± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA − /BC. /BF/BJ± /BC. /BD/BI /B7/BC. /BC/BL − /BC. /BD/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BK± /BC. /BD/BI± /BC. /BD/BD /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BF± /BC. /BE/BL /B7/BC. /BC/BL − /BC. /BC/BG /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BT/BV/C8 /B4 /BU /BC→ρ /BCπ /BC/B5 /BT/BV/C8 /B4 /BU /BC→ρ /BCπ /BC/B5/BT/BV/C8 /B4 /BU /BC→ρ /BCπ /BC/B5 /BT/BV/C8 /B4 /BU /BC→ρ /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BL± /BC. /BF/BI± /BC. /BE/BK − /BC. /BG/BL± /BC. /BF/BI± /BC. /BE/BK − /BC. /BG/BL± /BC. /BF/BI± /BC. /BE/BK − /BC. /BG/BL± /BC. /BF/BI± /BC. /BE/BK/C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BF /B7/BC. /BI/BJ − /BC. /BK/BG /B7/BC. /BD/BC − /BC. /BD/BH /BW/CA/BT /BZ/C1/BV /BC/BI /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BT/BV/C8 /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/B5 /BT/BV/C8 /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/B5/BT/BV/C8 /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/B5 /BT/BV/C8 /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BC/BJ± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /CQ/BDπ /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CQ/BDπ /B7/B5/BT/BV/C8 /B4 /BU /BC→ /CQ/BDπ /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CQ/BDπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BD/BC± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BC± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BC± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BC± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5/BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5 /BT/BV/C8 /B4 /BU /BC→ /C3∗/B4/BD/BG/BF/BC/B5 γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BD/BH± /BC. /BC/BD − /BC. /BC/BK± /BC. /BD/BH± /BC. /BC/BD − /BC. /BC/BK± /BC. /BD/BH± /BC. /BC/BD − /BC. /BC/BK± /BC. /BD/BH± /BC. /BC/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CD /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5/BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5 /BT/BV/C8 /B4 /BU /BC→ /D4 /D4/C3∗/B4/BK/BL/BE/B5 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BD/BF± /BC. /BC/BI /B7/BC. /BD/BD± /BC. /BD/BF± /BC. /BC/BI/B7/BC. /BD/BD± /BC. /BD/BF± /BC. /BC/BI /B7/BC. /BD/BD± /BC. /BD/BF± /BC. /BC/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5 /BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5/BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5 /BT/BV/C8 /B4 /BU /BC→ /D4 /A3π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE± /BC. /BD/BC± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BC± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BC± /BC. /BC/BF − /BC. /BC/BE± /BC. /BD/BC± /BC. /BC/BF/CF /BT/C6/BZ /BC/BJ /BV /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /BU /BC→ /CQ/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CQ/BD /C3 /B7/B5/BT/BV/C8 /B4 /BU /BC→ /CQ/BD /C3 /B7/B5 /BT/BV/C8 /B4 /BU /BC→ /CQ/BD /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BD/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BE± /BC. /BC/BE − /BC. /BC/BJ± /BC. /BD/BE± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 /BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 /BV/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF± /BC. /BD/BH± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BF± /BC. /BE/BH± /BC. /BC/BI /BD/BT /CD/CB/C0/BX/CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BE/BG± /BC. /BC/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 − /BC. /BE/BE± /BC. /BF/BJ± /BC. /BD/BC /BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI/BD/BV/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±/BW∓/CS/CT/CR/CP /DD/D7/BA /BL/BE/BH /BL/BE/BH/BL/BE/BH /BL/BE/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 /CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5 /CB/BW∗/B4/BE/BC/BD/BC/B5−/BW /B7 /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/BW /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BH± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BH± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BH± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BH/BH± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG/BG± /BC. /BE/BE± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BL/BI± /BC. /BG/BF± /BC. /BD/BE /BD/BT /CD/CB/C0/BX/CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BL± /BC. /BF/BF± /BC. /BC/BJ /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 − /BC. /BE/BG± /BC. /BI/BL± /BC. /BD/BE /BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI/BD/BV/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±/BW∓/CS/CT/CR/CP /DD/D7/BA/BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /BV/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /BC. /BD/BK± /BC. /BD/BH± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BJ± /BC. /BE/BE± /BC. /BC/BI /BD/BT /CD/CB/C0/BX/CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL± /BC. /BE/BH± /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 − /BC. /BG/BJ± /BC. /BG/BC± /BC. /BD/BE /BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI/BD/BV/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±/BW∓/CS/CT/CR/CP /DD/D7/BA/CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5 /CB/BW∗/B4/BE/BC/BD/BC/B5 /B7/BW− /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BG± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BL± /BC. /BE/BD± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BH/BH± /BC. /BF/BL± /BC. /BD/BE /BD/BT /CD/CB/C0/BX/CE /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BG± /BC. /BF/BH± /BC. /BC/BJ /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 − /BC. /BK/BE± /BC. /BJ/BH± /BC. /BD/BG /BT /CD/BU/BX/CA/CC /BC/BF /C2 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI/BD/BV/D3/D1/CQ/CX/D2/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±/BW∓/CS/CT/CR/CP /DD/D7/BA/BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BD/BD± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BI± /BC. /BE/BI± /BC. /BC/BI /BE/C5/C1/CH /BT/C3/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK± /BC. /BE/BF± /BC. /BC/BE /BF/BT /CD/BU/BX/CA/CC /BC/BF /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT/D7/D7/D9/D1/CT/D7 /CQ /D3/D8/CW /BV/C8 /B9/CT/DA/CT/D2 /CP/D2/CS /BV/C8 /B9/D3 /CS/CS /D7/D8/CP/D8/CT/D7 /CW/CP/DA/CX/D2/CV /D8/CW/CT /BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA /BE/BU/CT/D0/D0/CT /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BT/BW∗ /B7/BW∗− /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV/BW∗ /B7/BW∗− /BA/BF/BT /CD/BU/BX/CA/CC /BC/BF /C9 /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/BP/BC. /BJ/BH± /BC. /BD/BL± /BC. /BC/BE /CP/D2/CS /C1/D1/B4 λ /B5/BP/BC. /BC/BH± /BC. /BE/BL± /BC. /BD/BC/BA /CF /CT/CR/D3/D2/DA/CT/D6/D8 /D8/CW/CT/D1 /D8/D3 /CB /CP/D2/CS /BV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/BW∗ /B7/BW∗− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BJ± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BJ± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BJ± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BJ± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BI± /BC. /BD/BL± /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BJ/BH± /BC. /BH/BI± /BC. /BD/BE /C5/C1/CH /BT/C3/BX /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI± /BC. /BF/BJ± /BC. /BD/BF /BE/BT /CD/BU/BX/CA/CC /BC/BF /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT/D7/D7/D9/D1/CT/D7 /CQ /D3/D8/CW /BV/C8 /B9/CT/DA/CT/D2 /CP/D2/CS /BV/C8 /B9/D3 /CS/CS /D7/D8/CP/D8/CT/D7 /CW/CP/DA/CX/D2/CV /D8/CW/CT /BV/C8 /CP/D7/DD/D1/D1/CT/D8/D6/DD /BA /BE/BT /CD/BU/BX/CA/CC /BC/BF /C9 /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/BP/BC. /BJ/BH± /BC. /BD/BL± /BC. /BC/BE /CP/D2/CS /C1/D1/B4 λ /B5/BP/BC. /BC/BH± /BC. /BE/BL± /BC. /BD/BC/BA /CF /CT/CR/D3/D2/DA/CT/D6/D8 /D8/CW/CT/D1 /D8/D3 /CB /CP/D2/CS /BV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D8/CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /BVππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B8 /CQ/D9/D8 /CU/D3 /D6 /BV/C8 /CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BD/BG± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BG± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BG± /BC. /BC/BE − /BC. /BC/BH± /BC. /BD/BG± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI± /BC. /BD/BJ± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /D6/CT/D4 /D3 /D6/D8/D7 /CP /BV/C8 /B9/D3 /CS/CS /CU/D6/CP/CR/D8/CX/D3/D2 /CA⊥ /BP/BC. /BD/BE/BH± /BC. /BC/BG/BG± /BC. /BC/BC/BJ/BA/CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB/B7 /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /CBππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B8 /CQ/D9/D8 /CU/D3 /D6 /BV/C8 /CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BE± /BC. /BD/BL± /BC. /BC/BH − /BC. /BJ/BE± /BC. /BD/BL± /BC. /BC/BH − /BC. /BJ/BE± /BC. /BD/BL± /BC. /BC/BH − /BC. /BJ/BE± /BC. /BD/BL± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BJ/BH± /BC. /BE/BH± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /D6/CT/D4 /D3 /D6/D8/D7 /CP /BV/C8 /B9/D3 /CS/CS /CU/D6/CP/CR/D8/CX/D3/D2 /CA⊥ /BP/BC. /BD/BE/BH± /BC. /BC/BG/BG± /BC. /BC/BC/BJ/BA/BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /BV− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /BVππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B8 /CQ/D9/D8 /CU/D3 /D6 /BV/C8 /D3 /CS/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BF± /BC. /BI/BJ± /BC. /BD/BC /B7/BC. /BE/BF± /BC. /BI/BJ± /BC. /BD/BC/B7/BC. /BE/BF± /BC. /BI/BJ± /BC. /BD/BC /B7/BC. /BE/BF± /BC. /BI/BJ± /BC. /BD/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BC± /BC. /BL/BI± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /D6/CT/D4 /D3 /D6/D8/D7 /CP /BV/C8 /B9/D3 /CS/CS /CU/D6/CP/CR/D8/CX/D3/D2 /CA⊥ /BP/BC. /BD/BE/BH± /BC. /BC/BG/BG± /BC. /BC/BC/BJ/BA/CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5 /CB− /B4 /BU /BC→ /BW∗ /B7/BW∗−/B5/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /CBππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/B8 /CQ/D9/D8 /CU/D3 /D6 /BV/C8 /D3 /CS/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BK/BF± /BD. /BC/BG± /BC. /BE/BF − /BD. /BK/BF± /BD. /BC/BG± /BC. /BE/BF − /BD. /BK/BF± /BD. /BC/BG± /BC. /BE/BF − /BD. /BK/BF± /BD. /BC/BG± /BC. /BE/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD. /BJ/BH± /BD. /BJ/BK± /BC. /BE/BE /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C7/BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BT /D6/CT/D4 /D3 /D6/D8/D7 /CP /BV/C8 /B9/D3 /CS/CS /CU/D6/CP/CR/D8/CX/D3/D2 /CA⊥ /BP/BC. /BD/BE/BH± /BC. /BC/BG/BG± /BC. /BC/BC/BJ/BA /BV /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5 /BV /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/BV /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5 /BV /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BE/BK± /BC. /BC/BL /BC. /BC/BD± /BC. /BE/BK± /BC. /BC/BL/BC. /BC/BD± /BC. /BE/BK± /BC. /BC/BL /BC. /BC/BD± /BC. /BE/BK± /BC. /BC/BL /BD/BW /BT/C4/CB/BX/C6/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D4 /D3 /D6/D8/D7 /DA/CP/D0/D9/CT /D3/CU /BT /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /CB /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5 /CB /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/CB /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5 /CB /B4 /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/BW∗/B4/BE/BC/BD/BC/B5−/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI /B7/BC. /BG/BH − /BC. /BG/BG± /BC. /BC/BI /BC. /BC/BI /B7/BC. /BG/BH − /BC. /BG/BG± /BC. /BC/BI/BC. /BC/BI /B7/BC. /BG/BH − /BC. /BG/BG± /BC. /BC/BI /BC. /BC/BI /B7/BC. /BG/BH − /BC. /BG/BG± /BC. /BC/BI /BD/BW /BT/C4/CB/BX/C6/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D2 /D9/D2/CZ/D2/D3 /DB/D2 /BV/C8 /CS/CX/D0/D9/D8/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /BW /CS/D9/CT /D8/D3 /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1/CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/D7/BA /BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /BV/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BD/BA /BC. /BD/BD± /BC. /BE/BE± /BC. /BC/BJ /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BL/BD± /BC. /BE/BF± /BC. /BC/BI /BD/BY/CA/BT /CC/C1/C6/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD± /BC. /BF/BH± /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1/BD/CC/CW/CT /D4/CP/D4 /CT/D6 /D6/CT/D4 /D3 /D6/D8/D7 /BT /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5 /CB/BW /B7/BW− /B4 /BU /BC→ /BW /B7/BW−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BK/BD± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BD± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BD± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BD± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA − /BC. /BH/BG± /BC. /BF/BG± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BD. /BD/BF± /BC. /BF/BJ± /BC. /BC/BL /BY/CA/BT /CC/C1/C6/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BL± /BC. /BI/BF± /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C1/BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 /BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 /BV/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BD± /BC. /BE/BI± /BC. /BC/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BD± /BC. /BE/BL± /BC. /BC/BF /BD/C3/BT /CC /BT /C7/C3/BT /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BK± /BC. /BG/BD± /BC. /BC/BL /BT /CD/BU/BX/CA/CC /BC/BF /C6 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU/BD/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BT/C2/ψ π /BC /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV/C2/ψ π /BC /BA/CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 /CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5 /CB/C2/ψ /B4/BD /CB /B5π /BC /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5π /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BL± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BL± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BL± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BL± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BK± /BC. /BF/BC± /BC. /BC/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BJ/BE± /BC. /BG/BE± /BC. /BC/BL /C3/BT /CC /BT /C7/C3/BT /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH± /BC. /BG/BL± /BC. /BD/BI /BT /CD/BU/BX/CA/CC /BC/BF /C6 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BU/BV/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5 /BV/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/BV/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5 /BV/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BF± /BC. /BD/BI± /BC. /BC/BG − /BC. /BE/BF± /BC. /BD/BI± /BC. /BC/BG − /BC. /BE/BF± /BC. /BD/BI± /BC. /BC/BG − /BC. /BE/BF± /BC. /BD/BI± /BC. /BC/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CB/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5 /CB/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/CB/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5 /CB/BW /B4∗ /B5 CP /CW /BC /B4 /BU /BC→ /BW /B4∗ /B5 CP /CW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BH/BI± /BC. /BE/BF± /BC. /BC/BH − /BC. /BH/BI± /BC. /BE/BF± /BC. /BC/BH − /BC. /BH/BI± /BC. /BE/BF± /BC. /BC/BH − /BC. /BH/BI± /BC. /BE/BF± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CB/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5 /CB/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/CB/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5 /CB/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BE/BK /B7/BC. /BK/BC − /BC. /BJ/BF /B7/BC. /BD/BD − /BC. /BD/BI− /BD. /BE/BK /B7/BC. /BK/BC − /BC. /BJ/BF /B7/BC. /BD/BD − /BC. /BD/BI− /BD. /BE/BK /B7/BC. /BK/BC − /BC. /BJ/BF /B7/BC. /BD/BD − /BC. /BD/BI− /BD. /BE/BK /B7/BC. /BK/BC − /BC. /BJ/BF /B7/BC. /BD/BD − /BC. /BD/BI /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BV/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5 /BV/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/BV/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5 /BV/C3 /BC/CB /C3 /BC/CB /B4 /BU /BC→ /C3 /BC/CB /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BC± /BC. /BG/BD± /BC. /BC/BI − /BC. /BG/BC± /BC. /BG/BD± /BC. /BC/BI − /BC. /BG/BC± /BC. /BG/BD± /BC. /BC/BI − /BC. /BG/BC± /BC. /BG/BD± /BC. /BC/BI/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 /BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 /BVη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA − /BC. /BE/BD± /BC. /BD/BC± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BH /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BL± /BC. /BD/BD± /BC. /BC/BH /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BI± /BC. /BE/BE± /BC. /BC/BF /BD/BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BF /C0/BC. /BC/BD± /BC. /BD/BI± /BC. /BC/BG /BD/BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BC. /BD/BC± /BC. /BE/BE± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BF /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5 − /BC. /BD/BF± /BC. /BF/BE /B7/BC. /BC/BI − /BC. /BC/BL /BD/BV/C0/BX/C6 /BC/BE /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BF /BV/BD/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BTη/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BVη/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /BA /BL/BE/BI /BL/BE/BI/BL/BE/BI /BL/BE/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 /CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5 /CBη/prime/B4/BL/BH/BK/B5 /C3 /B4 /BU /BC→η/prime/B4/BL/BH/BK/B5 /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BC. /BF/BC± /BC. /BD/BG± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BH /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/B7/BC. /BI/BH± /BC. /BD/BK± /BC. /BC/BG /BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BD± /BC. /BF/BJ /B7/BC. /BC/BH − /BC. /BC/BI /BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BF /C0/BC. /BG/BF± /BC. /BE/BJ± /BC. /BC/BH /BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BC. /BC/BE± /BC. /BF/BG± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /C5/BC. /BE/BK± /BC. /BH/BH /B7/BC. /BC/BJ − /BC. /BC/BK /BV/C0/BX/C6 /BC/BE /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BC /BF /BV/BVη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /BVη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/BVη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /BVη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BL± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA − /BC. /BD/BI± /BC. /BC/BJ± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BD± /BC. /BC/BJ± /BC. /BC/BH /BD, /BE/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D1/CX/DC/CX/D2/CV/B9/CX/D2/CS/D9/CR/CT/CS /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /DB/CX/D8/CW /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D1/D3 /D6/CT /D8/CW/CP/D2 /BH /D7/D8/CP/D2/CS/CP /D6/CS/CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CX/D7 /CQ→ /D7 /D4 /CT/D2/CV/D9/CX/D2 /CS/D3/D1/CX/D2/CP/D8/CT/CS /D1/D3 /CS/CT/BA /BE/CC/CW/CT /D4/CP/D4 /CT/D6 /D6/CT/D4 /D3 /D6/D8/D7 /BT /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5 /CBη/prime/C3 /BC /B4 /BU /BC→η/prime/C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BK± /BC. /BD/BC± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BI/BG± /BC. /BD/BC± /BC. /BC/BG /BD/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D1/CX/DC/CX/D2/CV/B9/CX/D2/CS/D9/CR/CT/CS /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /DB/CX/D8/CW /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D1/D3 /D6/CT /D8/CW/CP/D2 /BH /D7/D8/CP/D2/CS/CP /D6/CS/CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CX/D7 /CQ→ /D7 /D4 /CT/D2/CV/D9/CX/D2 /CS/D3/D1/CX/D2/CP/D8/CT/CS /D1/D3 /CS/CT/BA /BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 /BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 /BVω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /B7/BC. /BC/BL± /BC. /BE/BL± /BC. /BC/BI /BD/BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BH/BH /B7/BC. /BE/BK − /BC. /BE/BI± /BC. /BC/BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BJ± /BC. /BG/BK± /BC. /BD/BH /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0 /CQ /DD/BV /C0 /BT /C7/BC /BJ/BD/BU/CT/D0/D0/CT /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BTω /C3 /BC/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BVω /C3 /BC/CB /BA/CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 /CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5 /CBω /C3 /BC/CB /B4 /BU /BC→ω /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BH± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B7/BC. /BD/BD± /BC. /BG/BI± /BC. /BC/BJ /BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BH/BD /B7/BC. /BF/BH − /BC. /BF/BL± /BC. /BC/BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BJ/BI± /BC. /BI/BH /B7/BC. /BD/BF − /BC. /BD/BI /BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BJ/BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 /BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 /BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA − /BC. /BG/BD± /BC. /BE/BF± /BC. /BC/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BD/BH± /BC. /BD/BH± /BC. /BC/BJ /BD/BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BF/BL± /BC. /BE/BJ± /BC. /BC/BL /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0 /CQ /DD/BV /C0 /BT /C7/BC /BJ/BD/C9/D9/D3/D8/CT/D7 /BT/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /BA/CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 /CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5 /CB/CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B4 /BU /BC→ /CU/BC /B4/BL/BK/BC/B5 /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA − /BC. /BE/BH± /BC. /BE/BI± /BC. /BD/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BD/BK± /BC. /BE/BF± /BC. /BD/BD /BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BG/BJ± /BC. /BG/BD± /BC. /BC/BK /BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BJ/BD/CA/CT/D4 /D3 /D6/D8/D7βeff /BA/CF /CT /D5/D9/D3/D8/CT /CB /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/D4/CP/D4/D7/BM /BX/B9/C8/CA/C4 /CC /BT /C7/B9/BL/BL/B9/BC/BJ/BI/BJ/BG/BD/BA /BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 /BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 /BV/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BH± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /B7/BC. /BC/BE± /BC. /BE/BD± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BF/BD± /BC. /BE/BC± /BC. /BC/BJ /BD/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BG /B7/BC. /BE/BK − /BC. /BE/BH± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CC − /BC. /BH/BG± /BC. /BF/BG± /BC. /BC/BL /BD/CB/CD/C5/C1/CB/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BJ/BD/BU/CT/D0/D0/CT /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BT/C3/CB /C3/CB /C3/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV/C3/CB /C3/CB /C3/CB /BA /CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 /CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5 /CB/C3/CB /C3/CB /C3/CB /B4 /BU /BC→ /C3/CB /C3/CB /C3/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA − /BC. /BJ/BD± /BC. /BE/BG± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CC /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BF/BC± /BC. /BF/BE± /BC. /BC/BK /BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BJ/BD /B7/BC. /BF/BK − /BC. /BF/BE± /BC. /BC/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CC/BD. /BE/BI± /BC. /BI/BK± /BC. /BE/BC /CB/CD/C5/C1/CB/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BJ/BA/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BG± /BC. /BD/BC/BE± /BC. /BC/BI/BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BL± /BC. /BD/BC± /BC. /BC/BH /BD, /BE/BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC± /BC. /BD/BG± /BC. /BC/BG /BE/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG/BC. /BC/BL± /BC. /BD/BE± /BC. /BC/BJ /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0 /CQ /DD /BV/C0/BT /C7/BC /BJ − /BC. /BD/BC± /BC. /BD/BL± /BC. /BD/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CC/BC. /BG/BC± /BC. /BF/BF /B7/BC. /BE/BK − /BC. /BD/BC /BD/BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /C0/BC. /BD/BJ± /BC. /BD/BI± /BC. /BC/BG /BD, /BE/BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BD/C9/D9/D3/D8/CT/D7 /BT/C3 /B7/C3−/C3 /BC/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV/C3 /B7/C3−/C3 /BC/CB /BA/BE/BX/DC/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BU /BC→φ /C3 /BC/CB /CS/CT/CR/CP /DD /BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS/D7/CP/D1/D4/D0/CT /D3/CU /C3 /B7/C3−/C3 /BC/CB /CP/D2/CS /C3 /B7/C3−/C3 /BC/C4 /CS/CT/CR/CP /DD/D7/BA /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BG /B7/BC. /BD/BE − /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BI/BG± /BC. /BD/BD/BD /B7/BC. /BC/BJ/BD − /BC. /BC/BG/BC /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BI/BK± /BC. /BD/BH /B7/BC. /BE/BD − /BC. /BD/BF /BD/BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BG/BE± /BC. /BD/BJ± /BC. /BC/BF /BD, /BF/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG − /BC. /BG/BL± /BC. /BD/BK± /BC. /BC/BG /BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BJ − /BC. /BH/BI± /BC. /BE/BH± /BC. /BC/BG /BD, /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CC − /BC. /BG/BL± /BC. /BG/BF± /BC. /BD/BD /BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /C0 − /BC. /BH/BD± /BC. /BE/BI± /BC. /BC/BH /BD, /BH/BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BD/BX/DC/CR/D0/D9/CS/CT/D7 /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /BU /BC→φ /C3 /BC/CB /CS/CT/CR/CP /DD /BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS/D7/CP/D1/D4/D0/CT /D3/CU /C3 /B7/C3−/C3 /BC/CB /CP/D2/CS /C3 /B7/C3−/C3 /BC/C4 /CS/CT/CR/CP /DD/D7/BA /BE/CA/CT/D4 /D3 /D6/D8/D7βeff /BA/CF /CT /D5/D9/D3/D8/CT /CB /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/D4/CP/D4/D7/BM /BX/B9/C8/CA/C4 /CC /BT /C7/B9/BL/BL/B9/BC/BJ/BI/BJ/BG/BD/BA /BF/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /B9/CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /BC . /BK/BL± /BC. /BC/BK± /BC. /BC/BI/BA/BG/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /B9/CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /BC . /BL/BK± /BC. /BD/BH± /BC. /BC/BG/BA/BH/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /B9/CT/DA/CT/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /BD . /BC/BF± /BC. /BD/BH± /BC. /BC/BH/BA/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /BV/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH± /BC. /BC/BJ/BJ± /BC. /BC/BH/BF /BC. /BC/BD/BH± /BC. /BC/BJ/BJ± /BC. /BC/BH/BF/BC. /BC/BD/BH± /BC. /BC/BJ/BJ± /BC. /BC/BH/BF /BC. /BC/BD/BH± /BC. /BC/BJ/BJ± /BC. /BC/BH/BF /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV φ /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /BE/CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D7/CP/D1/D4/D0/CT /D3/CU /C3 /B7/C3−/C3 /BC/CB /CP/D2/CS /C3 /B7/C3−/C3 /BC/C4 /CS/CT/CR/CP /DD/D7/BA /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5 /CB/C3 /B7/C3−/C3 /BC/CB /B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /CX/D2/CR/D0/D9/D7/CX/DA/CT/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BG/BJ± /BC. /BD/BD/BI± /BC. /BC/BG/BC − /BC. /BI/BG/BJ± /BC. /BD/BD/BI± /BC. /BC/BG/BC − /BC. /BI/BG/BJ± /BC. /BD/BD/BI± /BC. /BC/BG/BC − /BC. /BI/BG/BJ± /BC. /BD/BD/BI± /BC. /BC/BG/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0 /BW/CP/D0/CX/D8/DE /D4/D0/D3/D8 /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV φ /CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA /BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 /BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 /BVφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK± /BC. /BD/BK± /BC. /BC/BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BJ± /BC. /BD/BH± /BC. /BC/BH /BD, /BE/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC± /BC. /BE/BF± /BC. /BC/BH /BE/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG − /BC. /BC/BK± /BC. /BE/BE± /BC. /BC/BL /BD, /BE/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BJ/BC. /BC/BD± /BC. /BF/BF± /BC. /BD/BC /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CC/BC. /BH/BI± /BC. /BG/BD± /BC. /BD/BI /BD/BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /C0/BC. /BD/BH± /BC. /BE/BL± /BC. /BC/BJ /BD/BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BD/C9/D9/D3/D8/CT/D7 /BTφ /C3 /BC/CB /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BVφ /C3 /BC/CB /BA/BE/CA/CT/D7/D9/D0/D8 /CR/D3/D1/CQ/CX/D2/CT/D7 /BU /B9/D1/CT/D7/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 φ /C3 /BC/CB /CP/D2/CSφ /C3 /BC/C4 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CBφ /C3 /BC/CB /BP− /CBφ /C3 /BC/C4/CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 /CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5 /CBφ /C3 /BC/CB /B4 /BU /BC→φ /C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BE/BI± /BC. /BD/BD /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BH/BC± /BC. /BE/BD± /BC. /BC/BI /BD/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BE/BJ /BL/BE/BJ/BL/BE/BJ /BL/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BC± /BC. /BE/BH /B7/BC. /BC/BJ − /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG/BC. /BC/BK± /BC. /BF/BF± /BC. /BC/BL /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BJ/BC. /BG/BJ± /BC. /BF/BG /B7/BC. /BC/BK − /BC. /BC/BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BZ /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CC − /BC. /BJ/BF± /BC. /BI/BG± /BC. /BE/BE /BT/BU/BX /BC/BF /BV /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /C0 − /BC. /BL/BI± /BC. /BH/BC /B7/BC. /BC/BL − /BC. /BD/BD /BT/BU/BX /BC/BF /C0 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/BD/CA/CT/D7/D9/D0/D8 /CR/D3/D1/CQ/CX/D2/CT/D7 /BU /B9/D1/CT/D7/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 φ /C3 /BC/CB /CP/D2/CSφ /C3 /BC/C4 /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CBφ /C3 /BC/CB /BP− /CBφ /C3 /BC/C4/BE/CA/CT/D4 /D3 /D6/D8/D7βeff /BA/CF /CT /D5/D9/D3/D8/CT /CB /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/D4/CP/D4/D7/BM /BX/B9/C8/CA/C4 /CC /BT /C7/B9/BL/BL/B9/BC/BJ/BI/BJ/BG/BD/BA /BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /BV/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BG± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BG± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B7/BC. /BE/BG± /BC. /BD/BH± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BK /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BC/BH± /BC. /BD/BG± /BC. /BC/BH /BD/BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BI± /BC. /BD/BK± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BH /CH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BX − /BC. /BD/BI± /BC. /BE/BL± /BC. /BC/BH /BD, /BE/BV/C0/BT /C7 /BC/BH /BT /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BH /BU/B7/BC. /BD/BD± /BC. /BE/BC± /BC. /BC/BL /BD/BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0 /CQ /DD /BV/C0/BT /C7/BC /BJ − /BC. /BC/BF± /BC. /BF/BI± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C5/B7/BC. /BG/BC /B7/BC. /BE/BJ − /BC. /BE/BK± /BC. /BC/BL /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CH/BD/CA/CT/D4 /D3 /D6/D8/D7 /BT /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BF/BF< /BT/BV/C8< /BC/BA/BI/BG/BA/BF/BU/CP/D7/CT/CS /D3/D2 /CP /D8/D3/D8/CP/D0 /D7/CX/CV/D2/CP/D0 /DD/CX/CT/D0/CS /D3/CU /BD/BE/BE ± /BD/BI /CT/DA/CT/D2/D8/D7/BA/CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5 /CB/C3 /BC/CBπ /BC /B4 /BU /BC→ /C3 /BC/CBπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BK± /BC. /BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B7/BC. /BG/BC± /BC. /BE/BF± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BK /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /B7/BC. /BF/BF± /BC. /BF/BH± /BC. /BC/BK /BV/C0/BT /C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BF/BH /B7/BC. /BF/BC − /BC. /BF/BF± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BH /CH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /BX/B7/BC. /BF/BE± /BC. /BI/BD± /BC. /BD/BF /BV/C0/BX/C6 /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BT /C7/BC /BJ/B7/BC. /BG/BK /B7/BC. /BF/BK − /BC. /BG/BJ± /BC. /BC/BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C5 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CH/BD/BU/CP/D7/CT/CS /D3/D2 /CP /D8/D3/D8/CP/D0 /D7/CX/CV/D2/CP/D0 /DD/CX/CT/D0/CS /D3/CU /BD/BE/BE ± /BD/BI /CT/DA/CT/D2/D8/D7/BA/BV /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5 /BV /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/BV /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5 /BV /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BH/BE± /BC. /BD/BF /BC. /BE/BF± /BC. /BH/BE± /BC. /BD/BF/BC. /BE/BF± /BC. /BH/BE± /BC. /BD/BF /BC. /BE/BF± /BC. /BH/BE± /BC. /BD/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CB /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5 /CB /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/CB /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5 /CB /B4 /BU /BC→ /C3 /BC/CBπ /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BE± /BC. /BJ/BD± /BC. /BC/BK /BC. /BJ/BE± /BC. /BJ/BD± /BC. /BC/BK/BC. /BJ/BE± /BC. /BJ/BD± /BC. /BC/BK /BC. /BJ/BE± /BC. /BJ/BD± /BC. /BC/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /C9 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 /BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 /BV/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /B7/BC. /BE/BC± /BC. /BE/BC± /BC. /BC/BI /BD, /BE/CD/CB/C0/C1/CA/C7/BW /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BD. /BC± /BC. /BH± /BC. /BE /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF± /BC. /BF/BG± /BC. /BD/BD /BE/CD/CB/C0/C1/CA/C7/BW /BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CD/CB/C0/C1/CA/C7/BW /BT/BC /BI/BD/CA/CT/D5/D9/CX/D6/CT/D7 /C5/C3 /BC/CBπ /BC< /BD/BA/BK /BZ/CT/CE/BB/CR /BE/BA /BE/CA/CT/D4 /D3 /D6/D8/D7 /BT/C3 /BC/CBπ /BCγ /B8 /DB/CW/CX/CR/CW /CX/D7 − /BV/C3 /BC/CBπ /BCγ /BA/BF/CA/CT/D5/D9/CX/D6/CT/D7 /BD/BA/BD < /C5/C3 /BC/CBπ /BC< /BD/BA/BK /BZ/CT/CE/BB/CR /BE/BA/CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 /CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5 /CB/C3 /BC/CBπ /BCγ /B4 /BU /BC→ /C3 /BC/CBπ /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC± /BC. /BF/BD± /BC. /BC/BJ /BD/CD/CB/C0/C1/CA/C7/BW /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BL± /BD. /BC± /BC. /BE /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BK /B7/BC. /BG/BI − /BC. /BF/BK± /BC. /BD/BD /CD/CB/C0/C1/CA/C7/BW /BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CD/CB/C0/C1/CA/C7/BW /BT/BC /BI/BD/CA/CT/D5/D9/CX/D6/CT/D7 /C5/C3 /BC/CBπ /BC< /BD/BA/BK /BZ/CT/CE/BB/CR /BE/BA /BE/CA/CT/D5/D9/CX/D6/CT/D7 /BD/BA/BD < /C5/C3 /BC/CBπ /BC< /BD/BA/BK /BZ/CT/CE/BB/CR /BE/BA/BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 /BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 /BV/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /B7/BC. /BE/BC± /BC. /BE/BG± /BC. /BC/BH /BD, /BE/CD/CB/C0/C1/CA/C7/BW /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BG/BC± /BC. /BE/BF± /BC. /BC/BF /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BJ± /BC. /BF/BE± /BC. /BC/BL /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8/BD/CA/CT/D4 /D3 /D6/D8/D7 /DA/CP/D0/D9/CT /D3/CU /BT /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /BE/CA/CT/D5/D9/CX/D6/CT/D7 /BC/BA/BK < /C5/C3 /BC/CBπ /BC< /BD/BA/BC /BZ/CT/CE/BB/CR /BE/BA /BF/BU/CP/D7/CT/CS /D3/D2 /CP /D8/D3/D8/CP/D0 /D7/CX/CV/D2/CP/D0 /D3/CU /BD/BC/BH ± /BD/BG /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/D3/D2/D0/DD /BA /CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 /CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 /CB/C3∗/B4/BK/BL/BE/B5 /BCγ /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BJ± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BE /B7/BC. /BF/BI − /BC. /BF/BF± /BC. /BC/BH /BD/CD/CB/C0/C1/CA/C7/BW /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BE/BD± /BC. /BG/BC± /BC. /BC/BH /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BJ/BL /B7/BC. /BI/BF − /BC. /BH/BC± /BC. /BD/BC /BE/CD/CB/C0/C1/CA/C7/BW /BT /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CD/CB/C0/C1/CA/C7/BW /BT/BC /BI/BC. /BE/BH± /BC. /BI/BF± /BC. /BD/BG /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C8/BD/CA/CT/D5/D9/CX/D6/CT/D7 /BC/BA/BK < /C5/C3 /BC/CBπ /BC< /BD/BA/BC /BZ/CT/CE/BB/CR /BE/BA /BE/BT/D7/D7/D9/D1/CT/D7 /BV /B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/BP/BC /BA/BF/BU/CP/D7/CT/CS /D3/D2 /CP /D8/D3/D8/CP/D0 /D7/CX/CV/D2/CP/D0 /D3/CU /BD/BC/BH ± /BD/BG /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /C3∗/B4/BK/BL/BE/B5 /BC→ /C3 /BC/CBπ /BC/D3/D2/D0/DD /BA/BV /B4 /BU /BC→ρ /BCγ /B5 /BV /B4 /BU /BC→ρ /BCγ /B5/BV /B4 /BU /BC→ρ /BCγ /B5 /BV /B4 /BU /BC→ρ /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BG/BG± /BC. /BG/BL± /BC. /BD/BG /B7/BC. /BG/BG± /BC. /BG/BL± /BC. /BD/BG/B7/BC. /BG/BG± /BC. /BG/BL± /BC. /BD/BG /B7/BC. /BG/BG± /BC. /BG/BL± /BC. /BD/BG /BD/CD/CB/C0/C1/CA/C7/BW /BT /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D4 /D3 /D6/D8/D7 /DA/CP/D0/D9/CT /D3/CU /BT /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /CB /B4 /BU /BC→ρ /BCγ /B5 /CB /B4 /BU /BC→ρ /BCγ /B5/CB /B4 /BU /BC→ρ /BCγ /B5 /CB /B4 /BU /BC→ρ /BCγ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BK/BF± /BC. /BI/BH± /BC. /BD/BK − /BC. /BK/BF± /BC. /BI/BH± /BC. /BD/BK − /BC. /BK/BF± /BC. /BI/BH± /BC. /BD/BK − /BC. /BK/BF± /BC. /BI/BH± /BC. /BD/BK/CD/CB/C0/C1/CA/C7/BW /BT /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BVππ /B4 /BU /BC→π /B7π−/B5 /BVππ /B4 /BU /BC→π /B7π−/B5/BVππ /B4 /BU /BC→π /B7π−/B5 /BVππ /B4 /BU /BC→π /B7π−/B5/BVππ /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7 /B4/BD −/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle /BE/B5/BB/B4/BD/B7/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle /BE/B5/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D5/D9/CP/D2/D8/CX/D8 /DDλ /BP /D5 /BB /D4 /BT/CU /BB /BT/CU /CX/D7 /CP /D4/CW/CP/D7/CT/CR/D3/D2/DA/CT/D2/D8/CX/D3/D2 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT /D5/D9/CP/D2/D8/CX/D8 /DD/CU /D3 /D6 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CU /BA /BY /D3 /D6 /CS/CT/D8/CP/CX/D0/D7/B8 /D7/CT/CT /D8/CW/CT/D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BF/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BI/BA − /BC. /BE/BD± /BC. /BC/BL± /BC. /BC/BE /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BH/BH± /BC. /BC/BK± /BC. /BC/BH /BD/C1/CB/C0/C1/C6/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BH/BI± /BC. /BD/BE± /BC. /BC/BI /BD/BT/BU/BX /BC/BH /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C6/C7 /BC/BJ − /BC. /BC/BL± /BC. /BD/BH± /BC. /BC/BG /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY − /BC. /BH/BK± /BC. /BD/BH± /BC. /BC/BJ /BD/BT/BU/BX /BC/BG /BX /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BW − /BC. /BJ/BJ± /BC. /BE/BJ± /BC. /BC/BK /BD/BT/BU/BX /BC/BF /BZ /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BG /BX /BA − /BC. /BL/BG /B7/BC. /BF/BD − /BC. /BE/BH± /BC. /BC/BL /BD/BT/BU/BX /BC/BE /C5 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /BZ − /BC. /BE/BH /B7/BC. /BG/BH − /BC. /BG/BJ± /BC. /BD/BG /BE/BT /CD/BU/BX/CA/CC /BC/BE /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9 − /BC. /BF/BC± /BC. /BE/BH± /BC. /BC/BG /BF/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH/BD/C8 /CP/D4 /CT/D6 /D6/CT/D4 /D3 /D6/D8/D7 /BTππ /DB/CW/CX/CR/CW /CT/D5/D9/CP/D0/D7 /D8/D3 − /BVππ /BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BD. /BC< /BVππ< /BC. /BG/BJ/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BJ/BE< /BVππ< /BC. /BD/BE/BA/CBππ /B4 /BU /BC→π /B7π−/B5 /CBππ /B4 /BU /BC→π /B7π−/B5/CBππ /B4 /BU /BC→π /B7π−/B5 /CBππ /B4 /BU /BC→π /B7π−/B5/CBππ /BP/BE /C1 /D1 λ /BB/B4/BD/B7/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle /BE/B5/B8 /D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /BVππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BC± /BC. /BD/BD± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BI/BD± /BC. /BD/BC± /BC. /BC/BG /C1/CB/C0/C1/C6/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BI/BJ± /BC. /BD/BI± /BC. /BC/BI /BD/BT/BU/BX /BC/BH /BW /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C6/C7 /BC/BJ − /BC. /BF/BC± /BC. /BD/BJ± /BC. /BC/BF /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BY − /BD. /BC/BC± /BC. /BE/BD± /BC. /BC/BJ /BE/BT/BU/BX /BC/BG /BX /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BW − /BD. /BE/BF± /BC. /BG/BD /B7/BC. /BC/BK − /BC. /BC/BJ /BT/BU/BX /BC/BF /BZ /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BG /BX /BA − /BD. /BE/BD /B7/BC. /BF/BK − /BC. /BE/BJ /B7/BC. /BD/BI − /BC. /BD/BF /BT/BU/BX /BC/BE /C5 /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BF /BZ/BC. /BC/BF /B7/BC. /BH/BE − /BC. /BH/BI± /BC. /BD/BD /BF/BT /CD/BU/BX/CA/CC /BC/BE /BW /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C9/BC. /BC/BE± /BC. /BF/BG± /BC. /BC/BH /BG/BT /CD/BU/BX/CA/CC /BC/BE /C9 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BH/BD/CA/D9/D0/CT /D3/D9/D8 /D8/CW/CT /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/CP/D7/CT/B8 /BVππ /BP /CBππ /BP /BC/B8 /CP/D8 /D8/CW/CT /BH/BA/BG /D7/CX/CV/D1/CP /D0/CT/DA/CT/D0/BA/BE/CA/D9/D0/CT /D3/D9/D8 /D8/CW/CT /BV/C8 /B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CR/CP/D7/CT/B8 /BVππ /BP /CBππ /BP /BC/B8 /CP/D8 /D8/CW/CT /BH/BA/BE /D7/CX/CV/D1/CP /D0/CT/DA/CT/D0/BA/BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BK/BL< /CBππ< /BC. /BK/BH/BA/BG/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D6/CP/D2/CV/CT − /BC. /BH/BG< /CBππ< /BC. /BH/BK/BA/BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5 /BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5/BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5 /BVπ /BCπ /BC /B4 /BU /BC→π /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BK± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG/BK± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG/BK± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG/BK± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BG/BL± /BC. /BF/BH± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BG/BG /B7/BC. /BH/BE − /BC. /BH/BF± /BC. /BD/BJ /BD/BV/C0/BT /C7 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BE± /BC. /BH/BI± /BC. /BC/BI /BE/BT /CD/BU/BX/CA/CC /BC/BH /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BV/BD/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BTπ /BCπ /BC /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BVπ /BCπ /BC /BA/BE/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU − /BC. /BK/BK< /BT/BV/C8< /BC/BA/BI/BG/BA/BVρπ /B4 /BU /BC→ρ /B7π−/B5 /BVρπ /B4 /BU /BC→ρ /B7π−/B5/BVρπ /B4 /BU /BC→ρ /B7π−/B5 /BVρπ /B4 /BU /BC→ρ /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /BC. /BD/BH± /BC. /BC/BL± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BD/BF± /BC. /BC/BL± /BC. /BC/BH /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BH± /BC. /BD/BJ /B7/BC. /BC/BE − /BC. /BC/BI /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BC. /BF/BI± /BC. /BD/BK± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BL/BE/BK /BL/BE/BK/BL/BE/BK /BL/BE/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /CBρπ /B4 /BU /BC→ρ /B7π−/B5 /CBρπ /B4 /BU /BC→ρ /B7π−/B5/CBρπ /B4 /BU /BC→ρ /B7π−/B5 /CBρπ /B4 /BU /BC→ρ /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF± /BC. /BD/BD± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BI± /BC. /BD/BF± /BC. /BC/BH /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BK± /BC. /BE/BF /B7/BC. /BD/BC − /BC. /BC/BK /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BC. /BD/BL± /BC. /BE/BG± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT/A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5 /A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5/A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5 /A1 /BVρπ /B4 /BU /BC→ρ /B7π−/B5/A1 /BVρπ /CS/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D6/CP/D8/CT/D7 /A0/B4 /BU /BC→ρ /B7π−/B5 /B7 /A0/B4 /BU /BC→ ρ−π /B7/B5 /CP/D2/CS /A0/B4 /BU /BC→ρ−π /B7/B5/B7/A0 /B4 /BU /BC→ρ /B7π−/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL± /BC. /BC/BL± /BC. /BC/BL /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BF/BI± /BC. /BD/BC± /BC. /BC/BH /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BK± /BC. /BD/BK /B7/BC. /BC/BE − /BC. /BC/BG /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BC. /BE/BK /B7/BC. /BD/BK − /BC. /BD/BL± /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT/A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5 /A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5/A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5 /A1 /CBρπ /B4 /BU /BC→ρ /B7π−/B5/A1 /CBρπ /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D2/CV/D8/D3 /BU /BC→ρ /B7π−/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BD/BG± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BK± /BC. /BD/BF± /BC. /BC/BH /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BC± /BC. /BE/BG± /BC. /BC/BL /CF /BT/C6/BZ /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C3/CD/CB/BT/C3/BT /BC/BJ/BC. /BD/BH± /BC. /BE/BH± /BC. /BC/BF /BT /CD/BU/BX/CA/CC /BC/BF /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT/BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 /BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 /BVρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BC± /BC. /BG/BC± /BC. /BH/BF − /BC. /BD/BC± /BC. /BG/BC± /BC. /BH/BF − /BC. /BD/BC± /BC. /BG/BC± /BC. /BH/BF − /BC. /BD/BC± /BC. /BG/BC± /BC. /BH/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 /CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5 /CBρ /BCπ /BC /B4 /BU /BC→ρ /BCπ /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG± /BC. /BG/BG± /BC. /BD/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BT/BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BD/BJ± /BC. /BH/BJ± /BC. /BF/BH /C3/CD/CB/BT/C3/BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BC± /BC. /BD/BH± /BC. /BC/BL − /BC. /BD/BC± /BC. /BD/BH± /BC. /BC/BL − /BC. /BD/BC± /BC. /BD/BH± /BC. /BC/BL − /BC. /BD/BC± /BC. /BD/BH± /BC. /BC/BL/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ± /BC. /BE/BD± /BC. /BC/BJ /BC. /BF/BJ± /BC. /BE/BD± /BC. /BC/BJ/BC. /BF/BJ± /BC. /BE/BD± /BC. /BC/BJ /BC. /BF/BJ± /BC. /BE/BD± /BC. /BC/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A1 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /A1 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/A1 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /A1 /BV/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/A1 /BV/CP/BDπ /CS/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D6/CP/D8/CT/D7 /A0/B4 /BU /BC→ /CP /B7/BDπ−/B5/B7 /A0 /B4 /BU /BC→/CP−/BDπ /B7/B5 /CP/D2/CS /A0/B4 /BU /BC→ /CP−/BDπ /B7/B5/B7/A0 /B4 /BU /BC→ /CP /B7/BDπ−/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI± /BC. /BD/BH± /BC. /BC/BJ /BC. /BE/BI± /BC. /BD/BH± /BC. /BC/BJ/BC. /BE/BI± /BC. /BD/BH± /BC. /BC/BJ /BC. /BE/BI± /BC. /BD/BH± /BC. /BC/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A1 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /A1 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/A1 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5 /A1 /CB/CP/BDπ /B4 /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5 /B7π−/B5/A1 /CB/CP/BDπ /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D2/CV/D8/D3 /BU /BC→ /CP/BDπ /CS/CT/CR/CP /DD/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG± /BC. /BE/BD± /BC. /BC/BI − /BC. /BD/BG± /BC. /BE/BD± /BC. /BC/BI − /BC. /BD/BG± /BC. /BE/BD± /BC. /BC/BI − /BC. /BD/BG± /BC. /BE/BD± /BC. /BC/BI/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BV /B4 /BU /BC→ /CQ−/BD /C3 /B7/B5 /BV /B4 /BU /BC→ /CQ−/BD /C3 /B7/B5/BV /B4 /BU /BC→ /CQ−/BD /C3 /B7/B5 /BV /B4 /BU /BC→ /CQ−/BD /C3 /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE± /BC. /BE/BF± /BC. /BC/BH − /BC. /BE/BE± /BC. /BE/BF± /BC. /BC/BH − /BC. /BE/BE± /BC. /BE/BF± /BC. /BC/BH − /BC. /BE/BE± /BC. /BE/BF± /BC. /BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A1 /BV /B4 /BU /BC→ /CQ−/BDπ /B7/B5 /A1 /BV /B4 /BU /BC→ /CQ−/BDπ /B7/B5/A1 /BV /B4 /BU /BC→ /CQ−/BDπ /B7/B5 /A1 /BV /B4 /BU /BC→ /CQ−/BDπ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BC/BG± /BC. /BE/BF± /BC. /BC/BK − /BD. /BC/BG± /BC. /BE/BF± /BC. /BC/BK − /BD. /BC/BG± /BC. /BE/BF± /BC. /BC/BK − /BD. /BC/BG± /BC. /BE/BF± /BC. /BC/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BVρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5 /BVρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/BVρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5 /BVρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG± /BC. /BG/BD± /BC. /BE/BC /BC. /BI/BG± /BC. /BG/BD± /BC. /BE/BC/BC. /BI/BG± /BC. /BG/BD± /BC. /BE/BC /BC. /BI/BG± /BC. /BG/BD± /BC. /BE/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/CBρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5 /CBρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/CBρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5 /CBρ /BC/C3 /BC/CB /B4 /BU /BC→ρ /BC/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BH/BE± /BC. /BE/BG /BC. /BE/BC± /BC. /BH/BE± /BC. /BE/BG/BC. /BE/BC± /BC. /BH/BE± /BC. /BE/BG /BC. /BE/BC± /BC. /BH/BE± /BC. /BE/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BVρρ /B4 /BU /BC→ρ /B7ρ−/B5 /BVρρ /B4 /BU /BC→ρ /B7ρ−/B5/BVρρ /B4 /BU /BC→ρ /B7ρ−/B5 /BVρρ /B4 /BU /BC→ρ /B7ρ−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BH± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BD/BI± /BC. /BE/BD± /BC. /BC/BK /BD/CB/C7/C5/C7 /CE /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC± /BC. /BF/BC± /BC. /BC/BL /BD/CB/C7/C5/C7 /CE /BC/BI /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CB/C7/C5/C7 /CE/BC /BJ − /BC. /BC/BF± /BC. /BD/BK± /BC. /BC/BL /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY − /BC. /BD/BJ± /BC. /BE/BJ± /BC. /BD/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV/BD/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA /D5/D9/D3/D8/CT/D7 /BTCP /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA/CBρρ /B4 /BU /BC→ρ /B7ρ−/B5 /CBρρ /B4 /BU /BC→ρ /B7ρ−/B5/CBρρ /B4 /BU /BC→ρ /B7ρ−/B5 /CBρρ /B4 /BU /BC→ρ /B7ρ−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BJ± /BC. /BE/BC /B7/BC. /BC/BH − /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BD/BL± /BC. /BF/BC± /BC. /BC/BK /CB/C7/C5/C7 /CE /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BG/BD± /BC. /BC/BL /CB/C7/C5/C7 /CE /BC/BI /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CB/C7/C5/C7 /CE/BC /BJ − /BC. /BF/BF± /BC. /BE/BG /B7/BC. /BC/BK − /BC. /BD/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BY − /BC. /BG/BE± /BC. /BG/BE± /BC. /BD/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV /vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CR /CR/C3 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CR /CR/C3 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CR /CR/C3 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CR /CR/C3 /BC/B5/CC/CW/CT /D7/CP/D1/CT λ /D5/D9/CP/D2/D8/CX/D8 /DD /B8 /CS/CT/AC/D2/CT/CS /CX/D2 /D8/CW/CT /BVππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /CP/CQ /D3/DA/CT/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BK/BK± /BC. /BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BL/BK/BK± /BC. /BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BL/BK/BK± /BC. /BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BL/BK/BK± /BC. /BC/BE/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BL/BI/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BI/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BI/BG± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BH/BE± /BC. /BC/BE/BE± /BC. /BC/BD/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BC/BC/BJ± /BC. /BC/BG/BD± /BC. /BC/BF/BF /BE/BT/BU/BX /BC/BH /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BH/BC± /BC. /BC/BF/BD± /BC. /BC/BD/BF /BF/BT /CD/BU/BX/CA/CC /BC/BH /BY /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CH/BC. /BL/BH/BC± /BC. /BC/BG/BL± /BC. /BC/BE/BH /BG/BT/BU/BX /BC/BE /CI /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BU/BC. /BL/BG/BK± /BC. /BC/BH/BD± /BC. /BC/BF/BC /BH/BT /CD/BU/BX/CA/CC /BC/BE /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BY/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BU /BC→ /CR /CR/C3 /BC/CS/CT/CR/CP /DD/D7/BA /BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BD/BH/BE × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BF/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BE/BE/BJ × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BG/C5/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CQ /D3/D8/CW η/CU /BP± /BD /D7/CP/D1/D4/D0/CT/D7/BA/BH/C5/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /D8/CW/CT /CW/CX/CV/CW /D4/D9/D6/CX/D8 /DD/D3 /CUη/CU /BP− /BD /D7/CP/D1/D4/D0/CT/D7/BA /vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH/BL/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /CR/D3/D7/CX/D2/CT /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7 /BV /CP/D2/CS /BV /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7/vextendsingle/vextendsingle/D5/BB/D4/vextendsingle/vextendsingle/BP/BD /BA/CR/D3/D7 /BEβ /B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5 /CR/D3/D7 /BEβ /B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5/CR/D3/D7 /BEβ /B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5 /CR/D3/D7 /BEβ /B4 /BU /BC→ /C2/ψ /C3∗/B4/BK/BL/BE/B5 /BC/B5 β /B4φ/BD /B5 /CX/D7 /D3/D2/CT /D3/CU /D8/CW/CT /CP/D2/CV/D0/CT/D7 /D3/CU /BV/C5/C3 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /D8/D6/CX/CP/D2/CV/D0/CT/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 Ꜽ/CE/CX/D3/D0/CP/D8/CX/D3/D2/CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ /B7/BC. /BJ − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ /B7/BC. /BJ − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ /B7/BC. /BJ − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ /B7/BC. /BJ − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BE. /BJ/BE /B7/BC. /BH/BC − /BC. /BJ/BL± /BC. /BE/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BH /C8 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BK/BJ± /BC. /BJ/BG± /BC. /BD/BE /BE/C1/CC/C7/C0 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CW/CT/D2 /D7/CX/D2 /BE β /CX/D7 /AC/DC/CT/CS /D8/D3 /BC/BA/BJ/BE/BI /CP/D2/CS /D8/CW/CT /D7/CX/CV/D2 /D3/CU /CR/D3/D7 /BE β /CX/D7/D4 /D3/D7/CX/D8/CX/DA/CT /DB/CX/D8/CW /BK/BI/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/BA/BE/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CX/D8/CW /D7/CX/D2 /BE β /AC/DC/CT/CS /D8/D3 /BC/BA/BJ/BF/BD/BA/CR/D3/D7 /BEβ /B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5 /CR/D3/D7 /BEβ /B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/CR/D3/D7 /BEβ /B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5 /CR/D3/D7 /BEβ /B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC /B7/BC. /BI − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC /B7/BC. /BI − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC /B7/BC. /BI − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC /B7/BC. /BI − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /BC. /BG/BE± /BC. /BG/BL± /BC. /BD/BI /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BK/BJ /B7/BC. /BG/BC − /BC. /BH/BF /B7/BC. /BE/BE − /BC. /BF/BE /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C0 /CT/DA/CP/D0/D9/CP/D8/CT/D7 /D8/CW/CT /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D3/D7/CX/D8/CX/DA/CT /CP/D2/CS /D2/CT/CV/CP/D8/CX/DA/CT /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CP/D7/D7/D9/D1/CX/D2/CV/D7/CX/D2/B4/BE βeff /B5 /BP /BC/BA/BI/BJ/BK/BA /C1/D8 /D5/D9/D3/D8/CT/D7 /C4/B7 /BB/B4 /C4/B7 /B7/C4− /B5 /BP /BC/BA/BK/BI /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CP /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS/D6/CP/D8/CX/D3 /D3/CU /C4/B7 /BB/C4− /BP /BI/BA/BD/BG /CX/D2 /CU/CP/DA/D3 /D6 /D3/CU /D8/CW/CT /D4 /D3/D7/CX/D8/CX/DA/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /BE/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BI /CT/DA/CP/D0/D9/CP/D8/CT/D7 /D8/CW/CT /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D3/D7/CX/D8/CX/DA/CT /CP/D2/CS /D2/CT/CV/CP/D8/CX/DA/CT /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CP/D7/D7/D9/D1/CX/D2/CV/D7/CX/D2/B4/BE βeff /B5 /BP /BC/BA/BI/BK/BL/BA /C1/D8 /D5/D9/D3/D8/CT/D7 /C4/B7 /BB/B4 /C4/B7 /B7/C4− /B5 /BP /BC/BA/BL/BK/BF /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D8/D3 /CP /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS/D6/CP/D8/CX/D3 /D3/CU /C4/B7 /BB/C4− /BP /BH/BJ/BA/BK /CX/D2 /CU/CP/DA/D3 /D6 /D3/CU /D8/CW/CT /D4 /D3/D7/CX/D8/CX/DA/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/CB± /BP− /BEIm /B4λ± /B5 /BD/B7/vextendsingle/vextendsingleλ±/vextendsingle/vextendsingle /BE /DB/CW/CT/D6/CT λ/B7 /CP/D2/CSλ− /CP /D6/CT /CS/CT/AC/D2/CT/CS /CX/D2 /D8/CW/CT /BVππ /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ /CP/CQ /D3/DA/CT /CU/D3 /D6/BU /BC→ /BW∗−π /B7/CP/D2/CS /BU /BC→ /BW∗ /B7π−/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BJ± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BJ± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BJ± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BJ± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG/BC± /BC. /BC/BE/BF± /BC. /BC/BD/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BF/BL± /BC. /BC/BE/BC± /BC. /BC/BD/BF /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BF/BG± /BC. /BC/BD/BG± /BC. /BC/BC/BL /BF/BT /CD/BU/BX/CA/CC /BC/BH /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BE/BL /BL/BE/BL/BL/BE/BL /BL/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BC± /BC. /BC/BE/BK± /BC. /BC/BD/BK /BF/BZ/BX/CA/CB/C0/C7/C6 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI − /BC. /BC/BI/BK± /BC. /BC/BF/BK± /BC. /BC/BE/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CH − /BC. /BC/BI/BF± /BC. /BC/BE/BG± /BC. /BC/BD/BG /BF/BT /CD/BU/BX/CA/CC /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CI/BC. /BC/BI/BC± /BC. /BC/BG/BC± /BC. /BC/BD/BL /BD/CB/BT/CA/BT/C6/BZ/C1 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±π∓/CS/CT/CR/CP /DD/D7/BA/BE/BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗π /CT/DA/CT/D2/D8/D7 /CQ /DD/D8/CP/CZ/CX/D2/CV /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CU/D6/D3/D1 /D4/CW/DD/D7/CX/CR/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP/D2/CS/AC/D8 /CQ/CX/CP/D7/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /BD/BC/BC/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA /BF/CD/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±π∓/CS/CT/CR/CP /DD/D7/BA/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW∗−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BL± /BC. /BC/BG/BE± /BC. /BC/BD/BH /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BD± /BC. /BC/BE/BC± /BC. /BC/BD/BF /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BL± /BC. /BC/BE/BE± /BC. /BC/BD/BF /BF/BT /CD/BU/BX/CA/CC /BC/BH /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BH± /BC. /BC/BE/BK± /BC. /BC/BD/BK /BF/BZ/BX/CA/CB/C0/C7/C6 /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI/BC. /BC/BF/BD± /BC. /BC/BJ/BC± /BC. /BC/BF/BF /BD/BT /CD/BU/BX/CA/CC /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CH − /BC. /BC/BC/BG± /BC. /BC/BF/BJ± /BC. /BC/BD/BG /BF/BT /CD/BU/BX/CA/CC /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CI/BC. /BC/BG/BL± /BC. /BC/BG/BC± /BC. /BC/BD/BL /BD/CB/BT/CA/BT/C6/BZ/C1 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±π∓/CS/CT/CR/CP /DD/D7/BA/BE/BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗π /CT/DA/CT/D2/D8/D7 /CQ /DD/D8/CP/CZ/CX/D2/CV /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CU/D6/D3/D1 /D4/CW/DD/D7/CX/CR/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP/D2/CS/AC/D8 /CQ/CX/CP/D7/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /BD/BC/BC/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA /BF/CD/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±π∓/CS/CT/CR/CP /DD/D7/BA/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BC± /BC. /BC/BE/BF± /BC. /BC/BJ /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BH/BC± /BC. /BC/BE/BD± /BC. /BC/BD/BE /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BE± /BC. /BC/BF/BK± /BC. /BC/BE/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CH − /BC. /BC/BI/BE± /BC. /BC/BF/BJ± /BC. /BC/BD/BK /BD/CB/BT/CA/BT/C6/BZ/C1 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW±π∓/CS/CT/CR/CP /DD/D7/BA/BE/BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BWπ /CT/DA/CT/D2/D8/D7 /CQ /DD/D8/CP/CZ/CX/D2/CV /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CU/D6/D3/D1 /D4/CW/DD/D7/CX/CR/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP/D2/CS/AC/D8 /CQ/CX/CP/D7/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /BD/BC/BC/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BE/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BF/BF± /BC. /BC/BG/BE± /BC. /BC/BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BL± /BC. /BC/BE/BD± /BC. /BC/BD/BE /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BH± /BC. /BC/BI/BK± /BC. /BC/BF/BF /BD/BT /CD/BU/BX/CA/CC /BC/BG /CE /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CH − /BC. /BC/BE/BH± /BC. /BC/BF/BJ± /BC. /BC/BD/BK /BD/CB/BT/CA/BT/C6/BZ/C1 /BC/BG /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CA/C7/C6/BZ/BT /BC/BI/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW±π∓/CS/CT/CR/CP /DD/D7/BA/BE/BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BWπ /CT/DA/CT/D2/D8/D7 /CQ /DD/D8/CP/CZ/CX/D2/CV /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CU/D6/D3/D1 /D4/CW/DD/D7/CX/CR/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP/D2/CS/AC/D8 /CQ/CX/CP/D7/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /BD/BC/BC/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5 /B4/CB/B7 /B7/CB− /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BG± /BC. /BC/BF/BD± /BC. /BC/BC/BL − /BC. /BC/BE/BG± /BC. /BC/BF/BD± /BC. /BC/BC/BL − /BC. /BC/BE/BG± /BC. /BC/BF/BD± /BC. /BC/BC/BL − /BC. /BC/BE/BG± /BC. /BC/BF/BD± /BC. /BC/BC/BL /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW−ρ /B7/CS/CT/CR/CP /DD/D7/BA /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5 /B4/CB−− /CB/B7 /B5/ /BE/B4 /BU /BC→ /BW−ρ /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL/BK± /BC. /BC/BH/BH± /BC. /BC/BD/BK − /BC. /BC/BL/BK± /BC. /BC/BH/BH± /BC. /BC/BD/BK − /BC. /BC/BL/BK± /BC. /BC/BH/BH± /BC. /BC/BD/BK − /BC. /BC/BL/BK± /BC. /BC/BH/BH± /BC. /BC/BD/BK /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW−ρ /B7/CS/CT/CR/CP /DD/D7/BA /D7/CX/D2/B4/BEβ /B5 /D7/CX/D2/B4/BEβ /B5/D7/CX/D2/B4/BEβ /B5 /D7/CX/D2/B4/BEβ /B5/BY /D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB/D7/D7/CT/CR/D8/CX/D3/D2/BA /D7/CX/D2/B4/BE β /B5 /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT /D3/CU /D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CP/D1/D4/D0/CX/D8/D9/CS/CT /CX/D2 /D8/CW/CT /BU /BC/CS→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ/BK± /BC. /BC/BE/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BJ/BK± /BC. /BC/BE/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BI/BJ/BK± /BC. /BC/BE/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BJ/BK± /BC. /BC/BE/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BI/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /BC. /BJ/BD/BG± /BC. /BC/BF/BE± /BC. /BC/BD/BK /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BI/BG/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ /BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BH/BI± /BC. /BG/BE± /BC. /BE/BD /BE/BT /CD/BU/BX/CA/CC /BC/BG /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BL /B7/BC. /BG/BD − /BC. /BG/BG /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BK/BG /B7/BC. /BK/BE − /BD. /BC/BG± /BC. /BD/BI /BG/BU/BT/CA/BT /CC/BX /BC/BC /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BF. /BE /B7/BD. /BK − /BE. /BC± /BC. /BH /BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CI /C7/C8 /BT/C4 /CT /B7/CT−→ /CI••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BE/BK± /BC. /BC/BH/BI± /BC. /BC/BE/BF /BI/BT/BU/BX /BC/BH /BU /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BJ/BC. /BJ/BE/BE± /BC. /BC/BG/BC± /BC. /BC/BE/BF /BJ/BT /CD/BU/BX/CA/CC /BC/BH /BY /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CH/BC. /BL/BL± /BC. /BD/BG± /BC. /BC/BI /BK/BT/BU/BX /BC/BE /CD /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BD/BL± /BC. /BC/BJ/BG± /BC. /BC/BF/BH /BL/BT/BU/BX /BC/BE /CI /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BH /BU/BC. /BH/BL± /BC. /BD/BG± /BC. /BC/BH /BD/BC/BT /CD/BU/BX/CA/CC /BC/BE /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BG/BD± /BC. /BC/BI/BJ± /BC. /BC/BF/BG /BD/BD/BT /CD/BU/BX/CA/CC /BC/BE /C8 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /BY/BC. /BH/BK /B7/BC. /BF/BE − /BC. /BF/BG /B7/BC. /BC/BL − /BC. /BD/BC /BT/BU/BT/CB/C0/C1/BT/C6 /BC/BD /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BC/BD /BZ/BC. /BL/BL± /BC. /BD/BG± /BC. /BC/BI /BD/BE/BT/BU/BX /BC/BD /BZ /BU/BX/C4/C4 /CA/CT/D4/D0 /CQ /DD /BT/BU/BX /BC/BE /CI/BC. /BF/BG± /BC. /BE/BC± /BC. /BC/BH /BT /CD/BU/BX/CA/CC /BC/BD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BD /BU/BC. /BH/BL± /BC. /BD/BG± /BC. /BC/BH /BD/BE/BT /CD/BU/BX/CA/CC /BC/BD /BU /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BE /C8/BD. /BK± /BD. /BD± /BC. /BF /BD/BF/BT/BU/BX /BL/BK /CD /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BY /BY /C7/C4/BW/BX/CA /BC/BC /BV/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BU /BC→ /CR /CR/C3 /BC/CS/CT/CR/CP /DD/D7/BA /BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D2 /DB/CW/CX/CR/CW /D8/CW/CT /C2/ψ /CS/CT/CR/CP /DD/D7 /D8/D3 /CW/CP/CS/D6/D3/D2/D7 /D3 /D6 /D8/D3 /D1/D9/D3/D2/D7 /D8/CW/CP/D8 /CS/D3 /D2/D3/D8 /D7/CP/D8/CX/D7/CU/DD /D8/CW/CT/D7/D8/CP/D2/CS/CP /D6/CS /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2 /CR/D6/CX/D8/CT/D6/CX/CP/BA/BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BV /D9/D7/CT/D7 /CP/CQ /D3/D9/D8 /BG/BC/BC /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /AD/CP/DA/D3 /D6/D3 /CU/BU /BC/DB /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/D6/CT/CT /D8/CP/CV/CV/CX/D2/CV /CP/D0/CV/D3 /D6/CX/D8/CW/D1/D7/BM /CP /D7/CP/D1/CT/B9/D7/CX/CS/CT /D8/CP/CV/B8 /CP /CY/CT/D8/B9/CR/CW/CP /D6/CV/CT /D8/CP/CV/B8/CP/D2/CS /CP /D7/D3/CU/D8/B9/D0/CT/D4/D8/D3/D2 /D8/CP/CV/BA/BG/BU/BT/CA/BT /CC/BX /BC/BC /C9 /D9/D7/CT/D7 /BE/BF /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CU/D3 /D6 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CS/CT/CR/CP /DD/D7/BA /BT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU/CY/CT/D8/B9/CR/CW/CP /D6/CV/CT/B8 /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT/B8 /CP/D2/CS /D7/CP/D1/CT/B9/D7/CX/CS/CT /D8/CP/CV/CV/CX/D2/CV /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT/BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /AD/CP/DA/D3 /D6/BA/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CI /D9/D7/CT/D7 /BE/BG /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CU/D3 /D6 /BU /BC/CS→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /CS/CT/CR/CP /DD /BA /BT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2/D3/CU /CY/CT/D8/B9/CR/CW/CP /D6/CV/CT /CP/D2/CS /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /D8/CP/CV /D8/CW/CT /BU /BC/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /AD/CP/DA/D3 /D6/BA/BI/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BD/BH/BE × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BJ/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ/CP/D7/CT/CS /D3/D2 /BE/BE/BJ × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BK/BT/BU/BX /BC/BE /CD /D6/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CP/D1/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BU/BX /BC/BD /BZ /BA/BL/BT/BU/BX /BC/BE /CI /D6/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BK/BH × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BD/BC/BT /CD/BU/BX/CA/CC /BC/BE /C6 /D6/CT/D7/D9/D0/D8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CP/D1/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2/BT /CD/BU/BX/CA/CC /BC/BD /BU /BA/BD/BD/BT /CD/BU/BX/CA/CC /BC/BE /C8 /D6/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /BK/BK × /BD/BC /BI/BU /BU /D4/CP/CX/D6/D7/BA/BD/BE/BY/CX/D6/D7/D8 /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /CX/D2 /BU /BC/D1/CT/D7/D3/D2 /D7/DD/D7/D8/CT/D1/BA/BD/BF/BT/BU/BX /BL/BK /CD /D9/D7/CT/D7 /BD/BL/BK ± /BD/BJ /BU /BC/CS→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /AD/CP/DA/D3 /D6/D3 /CU /BU /BC/DB /CP/D7/CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D7/CP/D1/CT /D7/CX/CS/CT /D8/CP/CV/CV/CX/D2/CV /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BV/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /BV/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/BV/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /BV/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BK± /BC. /BC/BE/BD± /BC. /BC/BD/BG − /BC. /BC/BD/BK± /BC. /BC/BE/BD± /BC. /BC/BD/BG − /BC. /BC/BD/BK± /BC. /BC/BE/BD± /BC. /BC/BD/BG − /BC. /BC/BD/BK± /BC. /BC/BE/BD± /BC. /BC/BD/BG /BD/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D4/CP/D4 /CT/D6 /D6/CT/D4 /D3 /D6/D8/D7 /BT /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CP/D0 /D8/D3 − /BV /BA /CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5 /CB/C2/ψ /C3 /BC /B4 /BU /BC→ /C2/ψ /C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ /BC. /BI/BG/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ/BC. /BI/BG/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ /BC. /BI/BG/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ/BV/C0/BX/C6 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→φ /C3 /BC/B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→φ /C3 /BC/B5/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→φ /C3 /BC/B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→φ /C3 /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BE/BJ± /BC. /BD/BE /BC. /BE/BE± /BC. /BE/BJ± /BC. /BD/BE/BC. /BE/BE± /BC. /BE/BJ± /BC. /BD/BE /BC. /BE/BE± /BC. /BE/BJ± /BC. /BD/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BC± /BC. /BE/BH /B7/BC. /BC/BJ − /BC. /BC/BG /BD/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /BV /BP/BC /BA/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /C3 /B7/C3−/C3 /BC/CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ± /BC. /BD/BD /B7/BC. /BC/BJ − /BC. /BC/BG /BC. /BJ/BJ± /BC. /BD/BD /B7/BC. /BC/BJ − /BC. /BC/BG /BC. /BJ/BJ± /BC. /BD/BD /B7/BC. /BC/BJ − /BC. /BC/BG /BC. /BJ/BJ± /BC. /BD/BD /B7/BC. /BC/BJ − /BC. /BC/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BH± /BC. /BE/BE± /BC. /BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BH /CC /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/CG/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /BV /BP/BC /BA/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5 /D7/CX/D2/B4/BEβ/CT/AB /B5/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BH± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BL± /BC. /BF/BG± /BC. /BC/BI /BT /CD/BU/BX/CA/CC /BC/BJ /BU/C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BJ/BK± /BC. /BG/BG± /BC. /BE/BE /C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/vextendsingle/vextendsingleλ/vextendsingle/vextendsingle/B4 /BU /BC→ /CJ /C3 /BC/CBπ /B7π−/CL/BW /B4∗ /B5 /CW /BC/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BD± /BC. /BC/BK± /BC. /BC/BE /BD. /BC/BD± /BC. /BC/BK± /BC. /BC/BE/BD. /BC/BD± /BC. /BC/BK± /BC. /BC/BE /BD. /BC/BD± /BC. /BC/BK± /BC. /BC/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/C0 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /vextendsingle/vextendsingle/D7/CX/D2/B4/BEβ /B7γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D7/CX/D2/B4/BEβ /B7γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D7/CX/D2/B4/BEβ /B7γ /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/D7/CX/D2/B4/BEβ /B7γ /B5/vextendsingle/vextendsingle β /B4φ/BD /B5 /CP/D2/CSγ /B4φ/BF /B5 /CP /D6/CT /CP/D2/CV/D0/CT/D7 /D3/CU /BV/C3/C5 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /D8/D6/CX/CP/D2/CV/D0/CT/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8/CE/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2 /D8/CW/CT /CA/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BG/BC> /BC. /BG/BC> /BC. /BG/BC> /BC. /BG/BC/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BD/BF /BL/BH /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 > /BC. /BC/BJ /BL/BH /BE/CA/C7/C6/BZ/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 > /BC. /BF/BH /BL/BC /BF/BT /CD/BU/BX/CA/CC /BC/BH /CI /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 > /BC. /BI/BL /BI/BK /BG/BT /CD/BU/BX/CA/CC /BC/BG /CE /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 > /BC. /BH/BK /BL/BH /BH/BT /CD/BU/BX/CA/CC /BC/BG /CF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BH /CI /BL/BF/BC /BL/BF/BC/BL/BF/BC /BL/BF/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC /BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW /B4∗ /B5±π∓/CP/D2/CS /BW±ρ∓/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D7/D3/D1/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0/CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA /BE/BV/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D2/CS /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW /B4∗ /B5π /CT/DA/CT/D2/D8/D7/CQ /DD /D8/CP/CZ/CX/D2/CV /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT/D7/BA /BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CU/D6/D3/D1 /D4/CW/DD/D7/CX/CR/D7 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/CP/D2/CS /AC/D8 /CQ/CX/CP/D7/CT/D7 /CX/D2 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /BD/BC/BC/B1 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA /BF/CD/D7/CT/D7 /D4/CP /D6/D8/CX/CP/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗±π∓/CS/CT/CR/CP /DD /D7/CP /D2 /CS/D7 /D3 /D1 /CT/D8 /CW /CT /D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/BG/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW /B4∗ /B5±π∓/CS/CT/CR/CP /DD/D7 /CP/D2/CS /D7/D3/D1/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/B8/D7/D9/CR/CW /CP/D7 /D8/CW/CT /CB/CD/B4/BF/B5 /D7/DD/D1/D1/CT/D8/D6/DD /D6/CT/D0/CP/D8/CX/D3/D2/BA/BH/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BG /CE /CU/D3 /D6 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/BU /BC→ /BW /B4∗ /B5±π∓/CP/D2/CS /D7/D3/D1/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/B8 /D7/D9/CR/CW /CP/D7 /D8/CW/CT /CB/CD/B4/BF/B5 /D7/DD/D1/D1/CT/D8/D6/DD/D6/CT/D0/CP/D8/CX/D3/D2/BA αααα/BY /D3 /D6 /CP/D2/CV/D0/CT α /B4φ/BE /B5 /D3/CU /D8/CW/CT /BV/C3/C5 /D9/D2/CX/D8/CP /D6/CX/D8 /DD /D8/D6/CX/CP/D2/CV/D0/CT/B8 /D7/CT/CT /D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 /CK /BV/C8 /DA/CX/D3/D0/CP/D8/CX/D3/D2Ꜽ/CX/D2/D8/CW/CT /D6/CT/DA/CX/CT/DB/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BI± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BI± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BI± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BI± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BK± /BD/BJ /BD/CB/C7/C5/C7 /CE /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC/BC± /BD/BF /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ/BK. /BI± /BJ. /BF /BF/BT /CD/BU/BX/CA/CC /BC/BJ /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC/BE /B7/BD /BI − /BD/BE± /BD/BG /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /CA /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /BV/BD/C7/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D6/CT/D0/CP/D8/CX/D3/D2 /CP/D2/CS /D7/CT/D0/CT/CR/D8/CX/D2/CV /CP /D7/D3/D0/D9/D8/CX/D3/D2 /CR/D0/D3/D7/CT/D7/D8 /D8/D3 /D8/CW/CT /BV/C3/C5 /CQ /CT/D7/D8 /AC/D8/CP/DA/CT/D6/CP/CV/CT/BN /D8/CW/CT /BL/BC/B1 /BV/C4 /CP/D0/D0/D3 /DB /CT/CS /CX/D2/D8/CT/D6/DA/CP/D0 /CX/D7 /BH/BL◦<φ/BE /B4≡α /B5< /BD/BD/BH◦/BA/BE/C7/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /D6/CT/D0/CP/D8/CX/D3/D2 /CP/D2/CS /D7/CT/D0/CT/CR/D8/CX/D2/CV /CP /D7/D3/D0/D9/D8/CX/D3/D2 /CR/D0/D3/D7/CT/D7/D8 /D8/D3 /D8/CW/CT /BV/C3/C5 /CQ /CT/D7/D8 /AC/D8/CP/DA/CT/D6/CP/CV/CT/BN /BL/BC/B1 /BV/C4 /CP/D0/D0/D3 /DB /CT/CS /CX/D2/D8/CT/D6/DA/CP/D0 /CX/D7 /BJ/BL◦<α< /BD/BE/BF◦/BA/BF/CC/CW/CT /CP/D2/CV/D0/CT α/CT/AB /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D3/CU /BU /BC→ /CP/BD /B4/BD/BE/BI/BC/B5±π∓/CP/D2/CS /CR/CW/D3 /D3/D7/CX/D2/CV /D3/D2/CT /D3/CU /D8/CW/CT /CU/D3/D9/D6 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /D8/CW/CP/D8 /CX/D7 /CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8 /D3/CU /CB/C5/B9/CQ/CP/D7/CT/CS/AC/D8/D7/BA /BG/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /BV/C8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D3/CU /D8/CW/CT /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CQ /DD /D7/CT/D0/CT/CR/D8/CX/D2/CV/D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2 /CR/D0/D3/D7/CT/D7/D8 /D8/D3 /D8/CW/CT /BV/C3/C5 /CQ /CT/D7/D8 /AC/D8 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU α /BP/BL /BH◦/DF/BL /BK◦/BA /BU /BC→ /BW∗−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BU /BC→ /BW∗−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/BU /BC→ /BW∗−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB /BU /BC→ /BW∗−/lscript /B7ν/lscript /BY /C7/CA/C5 /BY /BT /BV/CC/C7/CA/CB/CA/BD /B4/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3 ∼ /CE /BB /BT/BD /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BE/BL± /BC. /BC/BI/BD± /BC. /BC/BG/BG /BT /CD/BU/BX/CA/CC /BC/BK /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD/BK± /BC. /BF/BC± /BC. /BD/BE /BW/CD/BU/C7/CB/BV/C9 /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BF/BL/BI± /BC. /BC/BI/BC± /BC. /BC/BG/BG /BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CI /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /CA/CA/BE /B4/CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3 ∼ /BT/BE /BB /BT/BD /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. 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/D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/DB/CW/CX/D0/CT /CU/D3 /D6 /D0/CX/CV/CW/D8 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D7/D3/D1/CT /CP/D9/D8/CW/D3 /D6/D7 /CR/CP/D0/D0 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/BA /C1/D2 /D8/CW/CT/BU /D7/CT/CR/D8/CX/D3/D2/D7/B8 /DB /CT /D0/CX/D7/D8 /CP/D0/D0 /D6/CT/D7/D9/D0/D8/D7 /CP/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CP/CS/D3/D4/D8/CX/D2/CV /CP/D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CS/CT/AC/D2/CX/D8/CX/D3/D2/BA /CC/CW/CX/D7 /D1/CT/CP/D2/D7 /D8/CW/CP/D8 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CR/CP/D2/CT/DC/CR/CT/CT/CS /BD/BC/BC/B1 /CP/D2/CS /D8/CW/CP/D8 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/D7/B8/CY/D9/D7/D8 /CP/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CR/CP/D2 /CT/DC/CR/CT/CT/CS /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BU /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT/D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/A0/BD /BU→ /CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1/A0/BE /BU→ /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV < /BH. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF /BU→µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1/A0/BG /BU→/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP/B8/CQ /CL /B4 /BD/BC. /BJ/BG± /BC. /BD/BI /B5/B1/A0/BH /BU→ /BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL /B4 /BE. /BK± /BC. /BL /B5/B1/A0/BI /BU→ /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL /B4 /BJ. /BE± /BD. /BG /B5/B1/A0/BJ /BU→ /BWτ /B7ντ /B4 /BK. /BI± /BE. /BJ /B5× /BD/BC− /BF/A0/BK /BU→ /BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BI. /BJ± /BD. /BF /B5× /BD/BC− /BF/A0/BL /BU→ /BW∗ /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/A0/BD/BC /BU→ /BW∗τ /B7ντ /B4 /BD. /BI/BE± /BC. /BF/BF /B5/B1/A0/BD/BD /BU→ /BW∗∗/lscript /B7ν/lscript /CJ /CQ/B8/CS /CL /B4 /BE. /BJ± /BC. /BJ /B5/B1/A0/BD/BE /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BF. /BK± /BD. /BF /B5× /BD/BC− /BF/CB/BP/BE/BA/BG/A0/BD/BF /BU→ /BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B7/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BC. /BH /B5/B1 /CB/BP/BD/BA/BH/A0/BD/BG /BU→ /BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BH± /BC. /BI /B5/B1/A0/BD/BH /BU→ /BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BL± /BC. /BG /B5/B1/A0/BD/BI /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BG. /BG± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BJ /BU→ /BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BD. /BC/BC± /BC. /BF/BG /B5/B1/A0/BD/BK /BU→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BL /BU→ /BW−/D7/lscript /B7ν/lscript /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL< /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BC /BU→ /BW−/D7/lscript /B7ν/lscript /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL< /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BD /BU→/lscript /B7ν/lscript /CR/CW/CP /D6/D1 /B4 /BD/BC. /BH/BJ± /BC. /BD/BH /B5/B1/A0/BE/BE /BU→ /CG/D9/lscript /B7ν/lscript /B4 /BE. /BF/BF± /BC. /BE/BE /B5× /BD/BC− /BF/A0/BE/BF /BU→π/lscriptν/lscript /B4 /BD. /BF/BH± /BC. /BD/BC /B5× /BD/BC− /BG/A0/BE/BG /BU→ /C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL /B4 /BI. /BE± /BC. /BH /B5/B1/A0/BE/BH /BU→ /C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL /B4 /BD/BC ± /BG /B5× /BD/BC− /BF/A0/BE/BI /BU→ /C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CQ /CL /B4 /BG. /BH± /BC. /BH /B5/B1/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7 /BW /B8 /BW∗/B8/D3 /D6 /BW/D7 /D1/D3 /CS/CT/D7/A0/BE/BJ /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BH± /BD. /BF /B5/B1/A0/BE/BK /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI/BE. /BH± /BE. /BL /B5/B1 /CB/BP/BD/BA/BF/A0/BE/BL /BU→ /BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BE. /BH± /BD. /BH /B5/B1/A0/BF/BC /BU→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BI. /BC± /BE. /BJ /B5/B1/A0/BF/BD /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BK. /BH± /BC. /BK /B5/B1/A0/BF/BE /BU→ /BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BH± /BD. /BC /B5/B1/A0/BF/BF /BU→ /BW∗±/D7 /BW /B4∗ /B5/B4 /BF. /BH± /BC. /BI /B5/B1/A0/BF/BG /BU→ /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /BL/BF/BF /BL/BF/BF/BL/BF/BF /BL/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/BF/BH /BU→ /BW/BWsJ /B4/BE/BG/BH/BJ/B5/A0/BF/BI /BU→ /BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/B7/BW /B4∗ /B5 /BW /B4∗ /B5/C3± /CJ /CT/B8/CU /CL /B4 /BJ. /BD /B7 /BE. /BJ − /BD. /BJ /B5/B1/A0/BF/BJ /CQ→ /CR /CR/D7 /B4 /BE/BE ± /BG /B5/B1/A0/BF/BK /BU→ /BW/D7 /B4∗ /B5 /BW /B4∗ /B5/CJ /CT/B8/CU /CL /B4 /BG. /BC± /BC. /BG /B5/B1/A0/BF/BL /BU→ /BW∗/BW∗/B4/BE/BC/BD/BC/B5±/CJ /CT /CL< /BH. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BC /BU→ /BW/BW∗/B4/BE/BC/BD/BC/B5±/B7 /BW∗/BW±/CJ /CT /CL< /BH. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BD /BU→ /BW/BW±/CJ /CT /CL< /BF. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BE /BU→ /BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5 /CJ /CT/B8/CU /CL /B4 /BL /B7 /BH − /BG /B5/B1/A0/BG/BF /BU→ /BW∗/B4/BE/BC/BD/BC/B5 γ < /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BG /BU→ /BW /B7/D7π−/B8 /BW∗ /B7/D7π−/B8 /BW /B7/D7ρ−/B8/BW∗ /B7/D7ρ−/B8 /BW /B7/D7π /BC/B8 /BW∗ /B7/D7π /BC/B8/BW /B7/D7η /B8 /BW∗ /B7/D7η /B8 /BW /B7/D7ρ /BC/B8/BW∗ /B7/D7ρ /BC/B8 /BW /B7/D7ω /B8 /BW∗ /B7/D7ω /CJ /CT /CL< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BH /BU→ /BW/D7 /BD /B4/BE/BH/BF/BI/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BL. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/A0/BG/BI /BU→ /C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BL/BG± /BC. /BC/BF/BE /B5 /B1 /CB/BP/BD/BA/BD/A0/BG/BJ /BU→ /C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BJ. /BK± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BG/BK /BU→ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BC/BJ± /BC. /BE/BD /B5× /BD/BC− /BF/A0/BG/BL /BU→χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BK/BI± /BC. /BE/BJ /B5× /BD/BC− /BF/A0/BH/BC /BU→χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BF. /BD/BI± /BC. /BE/BH /B5× /BD/BC− /BF/A0/BH/BD /BU→χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BL/A0/BH/BE /BU→χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/B9/D8/CW/CX/D2/CV /B4 /BD. /BI/BH± /BC. /BF/BD /B5× /BD/BC− /BF/A0/BH/BF /BU→η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BG /BU /BC→ /CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→/BW /BC /BW /BCπ /BC/B5 /B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BH/BH /BU→ /C3/CG /B4/BF/BL/BG/BH/B5 ×/BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5 /CJ /CV /CL /B4 /BJ. /BD± /BF. /BG /B5× /BD/BC− /BH/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/A0/BH/BI /BU→ /C3±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BJ/BK. /BL± /BE. /BH /B5/B1/A0/BH/BJ /BU→ /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI/BI ± /BH /B5/B1/A0/BH/BK /BU→ /C3−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BF ± /BG /B5/B1/A0/BH/BL /BU→ /C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BI/BG ± /BG /B5/B1/A0/BI/BC /BU→ /C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BK ± /BI /B5/B1/A0/BI/BD /BU→ /C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/B9/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BD/BG. /BI± /BE. /BI /B5/B1/A0/BI/BE /BU→ /C3∗/B4/BK/BL/BE/B5γ /B4 /BG. /BE± /BC. /BI /B5× /BD/BC− /BH/A0/BI/BF /BU→η /C3γ /B4 /BK. /BH /B7 /BD. /BK − /BD. /BI /B5× /BD/BC− /BI/A0/BI/BG /BU→ /C3/BD /B4/BD/BG/BC/BC/B5 γ < /BD. /BE/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BI/BH /BU→ /C3∗/BE /B4/BD/BG/BF/BC/B5 γ /B4 /BD. /BJ /B7 /BC. /BI − /BC. /BH /B5× /BD/BC− /BH/A0/BI/BI /BU→ /C3/BE /B4/BD/BJ/BJ/BC/B5 γ < /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BI/BJ /BU→ /C3∗/BF /B4/BD/BJ/BK/BC/B5 γ < /BF. /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BI/BK /BU→ /C3∗/BG /B4/BE/BC/BG/BH/B5 γ < /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BI/BL /BU→ /C3η/prime/B4/BL/BH/BK/B5 /B4 /BK. /BF± /BD. /BD /B5× /BD/BC− /BH/A0/BJ/BC /BU→ /C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5 /B4 /BG. /BD± /BD. /BD /B5× /BD/BC− /BI/A0/BJ/BD /BU→ /C3η < /BH. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BJ/BE /BU→ /C3∗/B4/BK/BL/BE/B5η /B4 /BD. /BK± /BC. /BH /B5× /BD/BC− /BH/A0/BJ/BF /BU→ /C3φφ /B4 /BE. /BF± /BC. /BL /B5× /BD/BC− /BI/A0/BJ/BG /BU→ /CQ→ /D7γ /B4 /BF. /BH/BI± /BC. /BE/BH /B5× /BD/BC− /BG/A0/BJ/BH /BU→ /CQ→ /D7 /CV/D0/D9/D3/D2 < /BI. /BK /B1 /BV/C4/BP/BL/BC/B1/A0/BJ/BI /BU→η /CP/D2/DD/D8/CW/CX/D2/CV < /BG. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BJ/BJ /BU→η/prime/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BE± /BC. /BL /B5× /BD/BC− /BG/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7 /C4/CX/CV/CW/D8 /D9/D2/AD/CP/DA/D3 /D6/CT/CS/D1/CT/D7/D3/D2 /D1/D3 /CS /CT/D7/A0/BJ/BK /BU→ργ /B4 /BD. /BF/BI± /BC. /BF/BC /B5× /BD/BC− /BI/A0/BJ/BL /BU→ρ /BBωγ /B4 /BD. /BE/BK± /BC. /BE/BD /B5× /BD/BC− /BI/A0/BK/BC /BU→π±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT/B8/CW /CL /B4/BF/BH/BK ± /BJ /B5/B1/A0/BK/BD /BU→π /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4/BE/BF/BH ± /BD/BD /B5/B1/A0/BK/BE /BU→η /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BJ. /BI± /BD. /BI /B5/B1/A0/BK/BF /BU→ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BD ± /BH /B5/B1/A0/BK/BG /BU→ω /CP/D2/DD/D8/CW/CX/D2/CV < /BK/BD /B1 /BV/C4/BP/BL/BC/B1/A0/BK/BH /BU→φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BG/BF± /BC. /BD/BE /B5/B1/A0/BK/BI /BU→φ /C3∗/B4/BK/BL/BE/B5 < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BK/BJ /BU→ /A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BH± /BD. /BE /B5/B1/A0/BK/BK /BU→ /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/A0/BK/BL /BU→ /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/A0/BL/BC /BU→ /A3−/CR /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV < /BE. /BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /A0/BL/BD /BU→ /A3−/CR /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BC. /BK /B5/B1/A0/BL/BE /BU→ /A3−/CR /D4/CT /B7ν/CT < /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BF /BU→ /A6−−/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BE± /BE. /BG /B5× /BD/BC− /BF/A0/BL/BG /BU→ /A6−/CR /CP/D2/DD/D8/CW/CX/D2/CV < /BL. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BH /BU→ /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BI± /BE. /BG /B5× /BD/BC− /BF/A0/BL/BI /BU→ /A6 /BC/CR /C6 /B4 /C6 /BP /D4 /D3 /D6 /D2 /B5 < /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BJ /BU→ /A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5 /B4 /BD. /BL/BF± /BC. /BF/BC /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BL/BK /BU→ /A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5 /B4 /BG. /BH /B7 /BD. /BF − /BD. /BE /B5× /BD/BC− /BG/A0/BL/BL /BU→ /D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BK. /BC± /BC. /BG /B5/B1/A0/BD/BC/BC /BU→ /D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BH. /BH± /BC. /BH /B5/B1/A0/BD/BC/BD /BU→ /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BG. /BC± /BC. /BH /B5/B1/A0/BD/BC/BE /BU→ /A3 /CP/D2/DD/D8/CW/CX/D2/CV/A0/BD/BC/BF /BU→ /A3 /CP/D2/DD/D8/CW/CX/D2/CV/A0/BD/BC/BG /BU→ /A4−/BB /A4 /B7/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BE. /BJ± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BC/BH /BU→ /CQ/CP /D6/DD /D3/D2/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BK± /BC. /BI /B5/B1/A0/BD/BC/BI /BU→ /D4 /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BJ± /BC. /BE/BF /B5/B1/A0/BD/BC/BJ /BU→ /A3 /D4 /BB /A3/D4 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CT /CL /B4 /BE. /BH± /BC. /BG /B5/B1/A0/BD/BC/BK /BU→ /A3 /A3 /CP/D2/DD/D8/CW/CX/D2/CV < /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A0/BD/BC/BL /BU→ /D7/CT /B7/CT−/BU/BD /B4 /BG. /BJ± /BD. /BF /B5× /BD/BC− /BI/A0/BD/BD/BC /BU→ /D7µ /B7µ−/BU/BD /B4 /BG. /BF± /BD. /BE /B5× /BD/BC− /BI/A0/BD/BD/BD /BU→ /D7/lscript /B7/lscript−/BU/BD /CJ /CQ /CL /B4 /BG. /BH± /BD. /BC /B5× /BD/BC− /BI/A0/BD/BD/BE /BU→π/lscript /B7/lscript−< /BL. /BD × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BD/BF /BU→ /C3/CT /B7/CT−/BU/BD /B4 /BF. /BK /B7 /BC. /BK − /BC. /BJ /B5× /BD/BC− /BJ/A0/BD/BD/BG /BU→ /C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/BU/BD /B4 /BD. /BD/BF± /BC. /BE/BJ /B5× /BD/BC− /BI/A0/BD/BD/BH /BU→ /C3µ /B7µ−/BU/BD /B4 /BG. /BE /B7 /BC. /BL − /BC. /BK /B5× /BD/BC− /BJ/A0/BD/BD/BI /BU→ /C3∗/B4/BK/BL/BE/B5µ /B7µ−/BU/BD /B4 /BD. /BC/BF /B7 /BC. /BE/BI − /BC. /BE/BF /B5× /BD/BC− /BI/A0/BD/BD/BJ /BU→ /C3/lscript /B7/lscript−/BU/BD /B4 /BF. /BL± /BC. /BJ /B5× /BD/BC− /BJ/CB/BP/BD/BA/BE/A0/BD/BD/BK /BU→ /C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/BU/BD /B4 /BL. /BG± /BD. /BK /B5× /BD/BC− /BJ/CB/BP/BD/BA/BD/A0/BD/BD/BL /BU→ /D7/CT±µ∓/C4/BY /CJ /CT /CL< /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BE/BC /BU→π /CT±µ∓/C4/BY < /BL. /BE × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BE/BD /BU→ρ /CT±µ∓/C4/BY < /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BE/BE /BU→ /C3/CT±µ∓/C4/BY < /BF. /BK × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BD/BE/BF /BU→ /C3∗/B4/BK/BL/BE/B5 /CT±µ∓/C4/BY < /BH. /BD × /BD/BC− /BJ/BV/C4/BP/BL/BC/B1/CJ /CP /CL /CC/CW/CT/D7/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/CJ /CQ /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /CR /CL /C0/CT/D6/CT /CK/CP/D2/DD/D8/CW/CX/D2/CVꜼ /D1/CT/CP/D2/D7 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /D4/CP /D6/D8/CX/CR/D0/CT /D3/CQ/D7/CT/D6/DA/CT/CS/BA/CJ /CS /CL /BW∗∗/D7/D8/CP/D2/CS/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /BW /B4/BD /BD/C8/BD /B5/B8 /BW /B4/BD /BF/C8/BC /B5/B8 /BW /B4/BD /BF/C8/BD /B5/B8 /BW /B4/BD /BF/C8/BE /B5/B8/BW /B4/BE /BD/CB/BC /B5/B8 /CP/D2/CS /BW /B4/BE /BD/CB/BD /B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/CJ /CT /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CU /CL /BW /B4∗ /B5 /BW /B4∗ /B5/D7/D8/CP/D2/CS/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /BW∗ /BW∗/B8 /BW∗ /BW /B8 /BW /BW∗/B8/CP /D2 /CS /BW /BW /BA/CJ /CV /CL /CG /B4/BF/BL/BG/BH/B5 /CS/CT/D2/D3/D8/CT/D7 /CP /D2/CT/CP /D6/B9/D8/CW/D6/CT/D7/CW/D3/D0/CS/CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT ω /C2/ψ /D1/CP/D7/D7 /D7/D4 /CT/CR/B9/D8/D6/D9/D1/BA/CJ /CW /CL /C1/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CP /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CS/CT/AC/D2/CX/D8/CX/D3/D2 /CP/D2/CS /CR/CP/D2 /CQ/CT/CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BD/BC/BC/B1/BA /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BC. /BD/BC/BE/BK± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BE/BG /BD/CD/CA/C9/CD/C1/C2/C7 /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BL/BL/BI± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BE /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CH /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BC/BL/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BE/BG /BF/C5/BT/C0/C5/C7/C7/BW /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BL/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BG /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BL/BF/BG /BL/BF/BG/BL/BF/BG /BL/BF/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC/BK/BH± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BF/BI /BH/C7/C3/BT/BU/BX /BC/BH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /CD/CA/C9/CD/C1/C2/C7 /BC/BJ/BC. /BD/BC/BK/BF± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BC/BI /BI/BT /CD/BU/BX/CA/CC /BC/BG /CG /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /CH/BC. /BD/BC/BF/BI± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BE/BF /BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BC/BK/BJ± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BF/BC /BK/BT /CD/BU/BX/CA/CC /BC/BF /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BG /CG/BC. /BD/BC/BL± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BG/BL /BL/BT/BU/BX /BC/BE /CH /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C7/C3/BT/BU/BX /BC/BH/BC. /BD/BC/BG/BL± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BG/BF /BD/BC/BU/BT/CA/C1/CB/C0 /BL/BI /BU /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /C5/BT/C0/C5/C7/C7/BW /BC/BG/BC. /BD/BC/BC± /BC. /BC/BC/BG± /BC. /BC/BC/BF /BD/BD/CH /BT/C6/BT /BZ/C1/CB/BT /CF /BT /BL/BD /BV/CB/BU/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BC/BF± /BC. /BC/BC/BI± /BC. /BC/BC/BE /BD/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BD/BJ± /BC. /BC/BC/BG± /BC. /BC/BD/BC /BD/BF/CF /BT /BV/C0/CB /BK/BL /BV/BU/BT/C4 /BW/CX/D6/CT/CR/D8 /CT /CP/D8 /A7 /B4/BG /CB /B5/BC. /BD/BE/BC± /BC. /BC/BC/BJ± /BC. /BC/BC/BH /BV/C0/BX/C6 /BK/BG /BV/C4/BX/C7 /BW/CX/D6/CT/CR/D8 /CT /CP/D8 /A7 /B4/BG /CB /B5/BC. /BD/BF/BE± /BC. /BC/BC/BK± /BC. /BC/BD/BG /BD/BG/C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BU /BV/CD/CB/BU /BW/CX/D6/CT/CR/D8 /CT /CP/D8 /A7 /B4/BG /CB /B5/BD/CD/CA/C9/CD/C1/C2/C7 /BC/BJ /D6/CT/D4 /D3 /D6/D8 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /B4/BD/BC . /BC/BJ± /BC. /BD/BK± /BC. /BE/BD/B5/B1 /CU/D3 /D6 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /BU→ /CTν/CT /CG/CR /CS/CT/CR/CP /DD /DB/CX/D8/CW /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /CP/CQ /D3/DA/CT /BC/BA/BI /BZ/CT/CE/BA /CF /CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/CW/CT/D6/CT/D7/D9/D0/D8 /D8/D3 /BU→ /CTν/CT /CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /BE/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/CR /CW /CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CP/D8/CT/D7 /D3/CU /D7/CT/D1/CX/D0/CT/D4/B9/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /DB/CX/D8/CW /D1/D3/D1/CT/D2/D8/D9/D1 /CP/CQ /D3/DA/CT /BC/BA/BI /BZ/CT/CE/BB/CR /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /CC/CW/CT/CQ/CT /D7 /D8 /D4 /D6/CT/CR/CX/D7/CX/D3/D2 /D3/D2 /D8/CW/CT /D6/CP/D8/CX/D3 /CX/D7 /CP/CR/CW/CX/CT/DA/CT/CS /CU/D3 /D6 /CP /D1/D3/D1/CT/D2/D8/D9/D1 /D8/CW/D6/CT/D7/CW/D3/D0/CS /D3/CU /BD/BA/BC /BZ/CT/CE/BM /BU/B4 /BU /B7→/CT /B7ν/CT /CG /B5/BB /BU /B4 /BU /BC→ /CT /B7ν/CT /CG /B5/BP /BD. /BC/BJ/BG± /BC. /BC/BG/BD± /BC. /BC/BE/BI/BA /BF/CD/D7/CT/D7 /CR/CW/CP /D6/CV/CT /CP/D2/CS /CP/D2/CV/D9/D0/CP /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CX/D2 /A7 /B4/BG /CB /B5 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /CP/D2/CS/CP/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /CT/D0/CT/CR/D8/D6/D3/D2/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C0 /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D8/CP/CV/CV/CT/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /BU /BA /CC/CW/CX/D7/D8/CT/CR/CW/D2/CX/D5/D9/CT /CX/D7 /CP/D0/D1/D3/D7/D8 /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D3 /D6 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BH/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/CR /CW /CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CP/D8/CT/D7 /D3/CU /D7/CT/D1/CX/D0/CT/D4/B9/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /DB/CX/D8/CW /D1/D3/D1/CT/D2/D8/D9/D1 /CP/CQ /D3/DA/CT /BC/BA/BI /BZ/CT/CE/BB/CR /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/B8 /CP/D2/CS /D8/CW/CT/CX/D6/D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU /B7→ /CT /B7ν/CT /CG /B5/BB/BU/B4 /BU /BC→ /CT /B7ν/CT /CG /B5/BP /BD. /BC/BK± /BC. /BC/BH± /BC. /BC/BE/BA/BI/CC/CW/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B8/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/CP/D2/CS /D3/D8/CW/CT/D6 /CW/CT/CP/DA/DD/B9/D5/D9/CP /D6/CZ /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CP /D6/CT /CS/CT/D8/CT/D6/B9/D1/CX/D2/CT/CS /CU/D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D1/D3/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CW/CP/CS/D6/D3/D2/CX/CR/B9/D1/CP/D7/D7 /CP/D2/CS /D0/CT/D4/D8/D3/D2/B9/CT/D2/CT/D6/CV/DD /CS/CX/D7/B9/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BJ/CD/D7/CT/D7 /D8/CW/CT /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /D8/CP/CV /D1/CT/D8/CW/D3 /CS /CP/D2/CS /D6/CT/D5/D9/CX/D6/CT/D7 /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CT/D2/CT/D6/CV/DD /CP/CQ /D3/DA/CT /BC/BA/BI/BZ/CT/CE/BA/BK/CD/D7/CT/D7 /D8/CW/CT /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /D8/CP/CV /D1/CT/D8/CW/D3 /CS/BA /CC/CW/CT/DD /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/BP /BC. /BC/BG/BE/BF±/BC. /BC/BC/BC/BJ/B4/CT/DC/D4/B5 ± /BC. /BC/BC/BE/BC/B4/D8/CW/CT/D3/BA/B5/BA/BL/CD/D7/CT/D7 /D8/CW/CT /CW/CX/CV/CW/B9/D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /D8/CP/CV /D1/CT/D8/CW/D3 /CS/BA /BT/BU/BX /BC/BE /CH /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BC/BG/BC/BK±/BC. /BC/BC/BD/BC/B4/CT/DC/D4/B5 ± /BC. /BC/BC/BE/BH/B4/D8/CW/CT/D3/BA/B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CS/D9/CT /D8/D3 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D3/CU /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0/CX/D2/D4/D9/D8/D7/BA/BD/BC/BU/BT/CA/C1/CB/C0 /BL/BI /BU /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D8/CP/CV/CV/CT/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /BU /BA /CC/CW/CX/D7 /D8/CT/CR/CW/B9/D2/CX/D5/D9/CT /CX/D7 /CP/D0/D1/D3/D7/D8 /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D3 /D6 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/BD/BD/CH /BT/C6/BT /BZ/C1/CB/BT /CF /BT /BL/BD /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D8 /D8/CW/CT /A7 /B4/BH /CB /B5/D3/CU /BL. /BI/DF/BD/BC. /BH/B1 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /BU/D1/CT/D7/D3/D2 /D7/D4 /CT/CR/CX/CT/D7/BA/BD/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C0 /D9/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT/C4 /CC /BT/CA/BX/C4/C4/C1 /BK/BE /D8/D3 /CR/D3 /D6/D6/CT/CR/D8 /D3/DA/CT/D6 /CP/D0/D0 /D0/CT/D4/D8/D3/D2 /D1/D3/D1/CT/D2/D8/CP/BA/BC. /BC/BL/BL± /BC. /BC/BC/BI /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /C1/CB/BZ/CD/CA /BK/BL /BU /BA/BD/BF/CD/D7/CX/D2/CV /CS/CP/D8/CP /CP/CQ /D3/DA/CT /D4 /B4 /CT /B5 /BP /BE. /BG /BZ/CT/CE/B8 /CF /BT /BV/C0/CB /BK/BL /CS/CT/D8/CT/D6/D1/CX/D2/CT σ /B4 /BU→ /CTν /D9/D4/B5/slashbig σ /B4 /BU→/CTν /CR/CW/CP /D6/D1/B5< /BC. /BC/BI/BH /CP/D8 /BL/BC/B1 /BV/C4/BA/BD/BG/CA/CP/D8/CX/D3 σ /B4 /CQ→ /CTν /D9/D4/B5/slashbig σ /B4 /CQ→ /CTν /CR/CW/CP /D6/D1/B5< /BC /BA /BC /BH /BH/CP /D8/BV /C4/BP /BL /BC /B1 /BA WEIGHTED AVERAGE 0.1044 ±0.0025 (Error scaled by 1.5) ALBRECHT 93H ARG 1.4MAHMOOD 04 CLEO 3.3AUBERT,B 06Y BABR 1.7URQUIJO 07 BELL 0.3χ2 6.6 (Confidence Level = 0.084) 0.08 0.09 0.1 0.11 0.12 0.13/A0/parenleftBig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig /D4/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BL× /BD/BC− /BG < /BH. /BL× /BD/BC− /BG< /BH. /BL× /BD/BC− /BG < /BH. /BL× /BD/BC− /BG/BL/BC /BD/BT/BW /BT/C5 /BC/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BD/BI /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/CP/D7/CT/CS /D3/D2 /CE− /BT /D1/D3 /CS/CT/D0/BA/A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CC/CW/CT /CS/CP/D8/CP /CX/D2 /D8/CW/CX/D7 /CQ/D0/D3 /CR/CZ /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/CX/D2/D8/CT/CS /CU/D3 /D6/CP /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/BA/BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC/BC± /BC. /BC/BC/BI± /BC. /BC/BC/BE /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BC/BK± /BC. /BC/BC/BI± /BC. /BC/BD /BV/C0/BX/C6 /BK/BG /BV/C4/BX/C7 /BW/CX/D6/CT/CR/D8 µ /CP/D8 /A7 /B4/BG /CB /B5/BC. /BD/BD/BE± /BC. /BC/BC/BL± /BC. /BC/BD /C4/BX/CE/C5/BT/C6 /BK/BG /BV/CD/CB/BU /BW/CX/D6/CT/CR/D8 µ /CP/D8 /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /C0 /D9/D7/CT/D7 /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT/C4 /CC /BT/CA/BX/C4/C4/C1 /BK/BE /D8/D3 /CR/D3 /D6/D6/CT/CR/D8 /D3/DA/CT/D6 /CP/D0/D0 /D0/CT/D4/D8/D3/D2 /D1/D3/D1/CT/D2/D8/CP/BA/BC. /BC/BL/BJ± /BC. /BC/BC/BI /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /C1/CB/BZ/CD/CA /BK/BL /BU /BA/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /DA/CP/D0/D9/CT/D7 /CP /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BJ/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BG/BG± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BE /CS/CP/D8/CP/CQ/D0/D3 /CR/CZ/D7 /D8/CW/CP/D8 /CU/D3/D0/D0/D3 /DB/D8 /CW /CX /D7/D3/D2/CT/BA /BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC/BK± /BC. /BC/BC/BE± /BC. /BC/BC/BH/BI /BD/C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CT/D1/D4/D0/D3 /DD/D7 /CT /CP/D2/CSµ /BA /CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CR/D3/D2/D8/CP/CX/D2/D7 /BC . /BC/BC/BG /CX/D2/D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /CU/D6/D3/D1 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CC/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /CP/DA/CT/D6/CP/CV/CT /CP /DA/CP /D6/CX/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C1/D7/CV/D9/D6/B8 /CB/CR/D3 /D6/CP/B8/BZ/D6/CX/D2/D7/D8/CT/CX/D2/B8 /CP/D2/CS /CF/CX/D7/CT /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D8/CW/CP/D8 /D3/CU /D8/CW/CT /BT/D0/D8/CP /D6/CT/D0/D0/CX/B9/BV/CP/CQ/CX/CQ/CQ /D3/B9/BV/D3 /D6/CQ/AI /D3/B9/C5/CP/CX/CP/D2/CX/B9/C5/CP /D6/D8/CX/D2/CT/D0/D0/CX/D1/D3 /CS/CT/D0 /CU/D3 /D6 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /D8/D3 /CR/D3 /D6/D6/CT/CR/D8 /D8/CW/CT /CP/CR/CR/CT/D4/D8/CP/D2/CR/CT/BA WEIGHTED AVERAGE 0.1044 ±0.0025 (Error scaled by 1.5) ALBRECHT 93H ARG 1.4MAHMOOD 04 CLEO 3.3AUBERT,B 06Y BABR 1.7URQUIJO 07 BELL 0.3χ2 6.6 (Confidence Level = 0.084) 0.08 0.09 0.1 0.11 0.12 0.13/A0/parenleftBig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BG /lscript /BP /CT /D3 /D6µ /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI± /BC. /BC/BJ± /BC. /BC/BG /BC. /BE/BI± /BC. /BC/BJ± /BC. /BC/BG/BC. /BE/BI± /BC. /BC/BJ± /BC. /BC/BG /BC. /BE/BI± /BC. /BC/BJ± /BC. /BC/BG /BD/BY/CD/C4 /CC/C7/C6 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD/C4 /CC/C7/C6 /BL/BD /D9/D7/CT/D7 /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /B4 /BL . /BD± /BD. /BF± /BC. /BG/B5/B1 /CP/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD/C5 /BT /CA /C3 /C1 /C1 /C1 /BA/A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BG /A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BG /lscript /BP /CT /D3 /D6µ /BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ± /BC. /BC/BL± /BC. /BD/BC /BC. /BI/BJ± /BC. /BC/BL± /BC. /BD/BC/BC. /BI/BJ± /BC. /BC/BL± /BC. /BD/BC /BC. /BI/BJ± /BC. /BC/BL± /BC. /BD/BC /BD/BY/CD/C4 /CC/C7/C6 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BY/CD/C4 /CC/C7/C6 /BL/BD /D9/D7/CT/D7 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BG . /BE± /BC. /BG± /BC. /BG/B5/B1 /CP/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD/C5 /BT /CA /C3 /C1 /C1 /C1 /BA/A0/parenleftbig/BWτ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BWτ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/BWτ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BWτ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BI± /BC. /BE/BG± /BC. /BD/BE /BC. /BK/BI± /BC. /BE/BG± /BC. /BD/BE/BC. /BK/BI± /BC. /BE/BG± /BC. /BD/BE /BC. /BK/BI± /BC. /BE/BG± /BC. /BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BK /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ± /BC. /BC/BK± /BC. /BD/BC /BC. /BI/BJ± /BC. /BC/BK± /BC. /BD/BC/BC. /BI/BJ± /BC. /BC/BK± /BC. /BD/BC /BC. /BI/BJ± /BC. /BC/BK± /BC. /BD/BC/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI± /BC. /BF± /BC. /BD /BD/BU/BT/CA/C1/CB/C0 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BT/CA/C1/CB/C0 /BL/BH /D9/D7/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BL/BD± /BC. /BC/BK± /BC. /BD/BJ/B5/B1 /CP/D2/CS /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP/B4 /BI /BK . /BD± /BD. /BC± /BD. /BF/B5/B1/BA/A0/parenleftbig/BW∗ /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗ /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/BW∗ /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗ /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI± /BC. /BI± /BC. /BD /BD/BU/BT/CA/C1/CB/C0 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BT/CA/C1/CB/C0 /BL/BH /D9/D7/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BL/BD± /BC. /BC/BK± /BC. /BD/BJ/B5/B1/B8 /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP/B4/BI/BK. /BD± /BD. /BC± /BD. /BF/B5/B1/B8 /BU/B4 /BW∗ /BC→ /BW /BCπ /BC/B5 /BP /B4/BI/BF . /BI± /BE. /BF± /BF. /BF/B5/B1/BA /BL/BF/BH /BL/BF/BH/BL/BF/BH /BL/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/BW∗τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW∗τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/BW∗τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW∗τ /B7ντ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BE± /BC. /BF/BD± /BC. /BD/BD /BD. /BI/BE± /BC. /BF/BD± /BC. /BD/BD/BD. /BI/BE± /BC. /BF/BD± /BC. /BD/BD /BD. /BI/BE± /BC. /BF/BD± /BC. /BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BK /C6 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS/D8/D3 /D8/CW/CT /BU /B7/CS/CT/CR/CP /DD /D6/CP/D8/CT/BA /A0/parenleftbig /BW∗∗/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig /BW∗∗/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig /BW∗∗/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig /BW∗∗/lscript /B7ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/BW∗∗/D7/D8/CP/D2/CS/D7 /CU/D3 /D6/D8 /CW /CT /D7 /D9 /D1 /D3 /CU/D8 /CW /CT /BW /B4/BD /BD/C8/BD /B5/B8 /BW /B4/BD /BF/C8/BC /B5/B8 /BW /B4/BD /BF/C8/BD /B5/B8 /BW /B4/BD /BF/C8/BE /B5/B8 /BW /B4/BE /BD/CB/BC /B5/B8/CP/D2/CS /BW /B4/BE /BD/CB/BD /B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /lscript /BP /CT /D3 /D6µ /B8 /D2/D3/D8 /D7/D9/D1 /D3/DA/CT/D6 /CT /CP/D2/CSµ /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BC. /BC/BE/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BH/BC. /BC/BE/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BC. /BC/BE/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BH/BI/BF /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE/BK /BL/BH /BE/BU/BT/CA/C1/CB/C0 /BL/BH /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /BZ/C1/CB/CF /D1/D3 /CS/CT/D0 /D8/D3 /CR/D3 /D6/D6/CT/CR/D8 /CU/D3 /D6 /D9/D2/D7/CT/CT/D2 /D1/D3 /CS/CT/D7/BA /CD/D7/CX/D2/CV /D8/CW/CT /BU/C0/C3/CC/D1/D3 /CS/CT/D0/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CQ /CT/CR/D3/D1/CT/D7 /BC . /BC/BE/BF± /BC. /BC/BC/BI± /BC. /BC/BC/BG/BA /BT/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP/BI/BK. /BD/B1/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BF . /BI/BH/B1/B8 /BU/B4 /BW /BC→ /C3−π /B7π−π /B7/B5/BP /BJ . /BH/B1/BA /CF /CT/CW /CP /DA /CT/D8/CP/CZ /CT/D2 /D8/CW/CT/CX/D6 /CP/DA/CT/D6/CP/CV/CT /CT /CP/D2/CSµ /DA/CP/D0/D9/CT/BA/BE/BU/BT/CA/C1/CB/C0 /BL/BH /D9/D7/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/B4 /BF . /BL/BD± /BC. /BC/BK± /BC. /BD/BJ/B5/B1/B8 /CP/D7/D7/D9/D1/CT /CP/D0/D0 /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/CR/CW/CP/D2/D2/CT/D0/D7 /CP /D6/CT /DE/CT/D6/D3/B8 /CP/D2/CS /D9/D7/CT /BZ/C1/CB/CF /D1/D3 /CS/CT/D0 /CU/D3 /D6 /D6/CT/D0/CP/D8/CX/DA/CT /CP/CQ/D9/D2/CS/CP/D2/CR/CT/D7 /D3/CU /BW∗∗/D7/D8/CP/D8/CT/D7/BA/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BK± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BK± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BK± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BK± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BG /BA/BC. /BC/BC/BF/BF± /BC. /BC/BC/BC/BI /BD/BT/BU/BT/CI/C7 /CE /BC/BH /C7 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BC/BC/BJ/BG± /BC. /BC/BC/BD/BI /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU/BD/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /BW/BD→ /BW∗π /B5/BP/BD /B8 /BU /B4 /BW/BD→ /BW∗π±/B5 /BP /BE/BB/BF/B8 /CP/D2/CS /BU/B4 /CQ→ /BU /B5 /BP/BC/BA/BF/BL/BJ/BA/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗π /B5/BP/BD /B8/BU /B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗π±/B5/BP/BE /BB /BF /B8/CP/D2/CS /BU/B4 /CQ→ /BU /B5/BP /BC. /BF/BJ/BK± /BC. /BC/BE/BE/BA/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /D6/CT/D4 /D3 /D6/D8/D7 /CU/BU× /BU/B4 /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /BW/BD /B4/BE/BG/BE/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5/BP /B4 /BE . /BC/BG± /BC. /BH/BK± /BC. /BF/BG/B5/BD/BC− /BF/B8/DB /CW /CT /D6 /CT /CU/BU /CX/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6/CP /D7/CX/D2/CV/D0/CT /BU /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/BA /bracketleftbig/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/bracketleftbig/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/bracketleftbig/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/bracketleftbig/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BC/BF/BG/BC± /BC. /BC/BC/BH/BE± /BC. /BC/BC/BF/BE /BD/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BE/BE/BI± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BF/BF /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /D2/D3 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /BU/D7 /CP/D2/CS /CQ /CQ/CP /D6/DD /D3/D2/D7/BA /BY /D9/D6/D8/CW/CT/D6 /CP/D7/D7/D9/D1/CT/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1/D7/CX/D2/CV/D0/CT /D4/CX/D3/D2 /B4 /BWπ /CP/D2/CS /BW∗π /B5 /D7/D8/CP/D8/CT/D7 /D3/D2/D0/DD /B8/CP /D0 /D0 /D3 /DB/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D8/D3 /D6/CT/D0/CP/D8/CT /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT π /BC/CP/D2/CSπ /B7/D6/CP/D8/CT/D7/BA/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CQ→ /BU /B5/BP/BC . /BF/BJ/BK± /BC. /BC/BE/BE /CP/D2/CS /D9/D7/CT/D7 /CX/D7/D3/D7/D4/CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CQ /DD/CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CP/D0/D0 /D3/CQ/D7/CT/D6/DA/CT/CS /BW /BCπ /B7/B8 /BW∗ /BCπ /B7/B8 /BW /B7π−/B8/CP /D2 /CS /BW∗ /B7π−/CP /D6/CT /CU/D6/D3/D1 /BW∗∗/D7/D8/CP/D8/CT/D7/BA/BT/CR /D3 /D6/D6/CT/CR/D8/CX/D3/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CP/D4/D4/D0/CX/CT/CS /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6/D8 /CW /CT/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/D7 /CP/D2/CS /A3 /BC/CQ /BA/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BWπ/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BH/BG± /BC. /BC/BC/BI/BD /BC. /BC/BD/BH/BG± /BC. /BC/BC/BI/BD/BC. /BC/BD/BH/BG± /BC. /BC/BC/BI/BD /BC. /BC/BD/BH/BG± /BC. /BC/BC/BI/BD/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/BW∗π/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BK/BI± /BC. /BC/BC/BF/BK /BC. /BC/BD/BK/BI± /BC. /BC/BC/BF/BK/BC. /BC/BD/BK/BI± /BC. /BC/BC/BF/BK /BC. /BC/BD/BK/BI± /BC. /BC/BC/BF/BK/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BG± /BC. /BC/BC/BD/BI /BC. /BC/BC/BG/BG± /BC. /BC/BC/BD/BI/BC. /BC/BC/BG/BG± /BC. /BC/BC/BD/BI /BC. /BC/BC/BG/BG± /BC. /BC/BC/BD/BI /BD/BT/BU/BT/CI/C7 /CE /BC/BH /C7 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BI/BH /BL/BH /BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI/D2/D3/D8 /D7/CT/CT/D2 /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BT/D7/D7/D9/D1/CT/D7 /BU/B4 D∗/BE→ /BW∗π±/B5/BP/BC. /BF/BC± /BC. /BC/BI /CP/D2/CS /BU/B4 /CQ→ /BU /B5 /BP/BC/BA/BF/BL/BJ/BA/BE/BT /D6/CT/DA/CX/D7/CT/CS /D2/D9/D1/CQ /CT/D6 /CQ/CP/D7/CT/CS /D3/D2 /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BU /DB/CW/CX/CR/CW /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW∗π±/B5/BP/BC. /BE/BC /CP/D2/CS /BU/B4 /CQ→ /BU /B5/BP /BC. /BF/BJ/BK± /BC. /BC/BE/BE/BA/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /D6/CT/D4 /D3 /D6/D8/D7 /CU/BU× /BU/B4 /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/B5≤ /BC. /BK/BD× /BD/BC− /BF/CP/D8 /BV/C4/BP/BL/BH/B1/B8 /DB/CW/CT/D6/CT /CU/BU /CX/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6/CP/D7/CX/D2/CV/D0/CT /BU /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/BA/A0/B4 /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW∗/BE /B4/BE/BG/BI/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW∗−π /B7/B5 /A0/B4 /BU→ /BW/BD /B4/BE/BG/BE/BC/B5 /lscript /B7ν/lscriptanything /B5×B /B4 /BW/BD /B4/BE/BG/BE/BC/B5 → /BW∗−π /B7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BC/BL± /BC. /BD/BE /BC. /BF/BL± /BC. /BC/BL± /BC. /BD/BE/BC. /BF/BL± /BC. /BC/BL± /BC. /BD/BE /BC. /BF/BL± /BC. /BC/BL± /BC. /BD/BE/BT/BU/BT/CI/C7 /CE /BC/BH /C7 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/C1/D2/CR/D0/D9/CS/CT/D7 /D6/CT/D7/D3/D2/CP/D2/D8 /CP/D2/CS /D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BC± /BE. /BJ± /BE. /BD /BD/BC. /BC± /BE. /BJ± /BE. /BD/BD/BC. /BC± /BE. /BJ± /BE. /BD /BD/BC. /BC± /BE. /BJ± /BE. /BD /BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BU /D6/CT/D4 /D3 /D6/D8/D7 /CU/BU× /BU/B4 /BU→ /BW∗/B4/BE/BC/BD/BC/B5−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /B4/BF . /BJ± /BD. /BC±/BC. /BJ/B5/BD/BC− /BF/BA /BT/CQ /D3/DA/CT /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BP/BC. /BF/BJ± /BC. /BC/BF/BA /A0/parenleftbig/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 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/BE/BL± /BC. /BF/BK /BG/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BE/BG± /BC. /BE/BJ± /BC. /BG/BJ /BH, /BI/BT /CD/BU/BX/CA/CC /BC/BG /C1 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CG/BD/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /D6/CP/D8/CT /A1/BU /BP /B4/BC . /BH/BJ/BE± /BC. /BC/BG/BD± /BC. /BC/BI/BH/B5× /BD/BC− /BF/CU/D3 /D6 /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2/D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0 /D3/CU /BE . /BC/DF /BE. /BI /BZ/CT/CE/BB/CR /CQ/CP/D7/CT/CS /D3/D2 /BU/C4/C6/C8 /D1/CT/D8/CW/D3 /CS/BA/BE/BW/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /D6/CP/D8/CT /A1/BU /BP /B4/BG . /BG/BD± /BC. /BG/BE± /BC. /BG/BE/B5× /BD/BC− /BG/D1/CT/CP/D7/D9/D6/CT/CS /CU/D3 /D6 /CT/D0/CT/CR/D8/D6/D3/D2/CT/D2/CT/D6/CV/DD > /BE /BZ/CT/CE /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /D1/CP/D7/D7 /D7/D5/D9/CP /D6/CT/CS< /BF/BA/BH /BZ/CT/CE /BE/B8 /CP/D2/CS /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CP/CR/CR/CT/D4/D8/CP/D2/CR/CT /BC/BA/BD/BJ/BG/CX/D2 /D8/CW/CP/D8 /D6/CT/CV/CX/D3/D2/BA /CC/CW/CT /CE/D9/CQ /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CP/D7 /B4/BG . /BG/BD± /BC. /BF/BC /B7/BC. /BI/BH − /BC. /BG/BJ± /BC. /BE/BK/B5× /BD/BC− /BF/BA/BF/CD/D7/CT/D7 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0 /BD . /BL/DF/BE. /BI /BZ/CT/CE/BB/CR /CX/D2 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CU/D6/CP/D1/CT/BA/CC/CW/CT /CE/D9/CQ /CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /B4/BH . /BC/BK± /BC. /BG/BJ /B7/BC. /BG/BL − /BC. /BG/BK /B5× /BD/BC− /BF/BA/BG/BU/C7/CA/C6/C0/BX/C1/C5 /BC/BE /D9/D7/CT/D7 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /DD/CX/CT/D0/CS /D3/CU /D0/CT/D4/D8/D3/D2/D7 /CU/D6/D3/D1 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /BU /CS/CT/CR/CP /DD/D7 /CX/D2 /D8/CW/CT/CT/D2/CS/B9/D4 /D3/CX/D2/D8 /D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0 /BE . /BE/DF /BE. /BI /BZ/CT/CE/BB/CR /DB/CX/D8/CW /D6/CT/CR/CT/D2/D8 /BV/C4/BX/C7/B9/BE /CS/CP/D8/CP /D3/D2 /BU→ /CG/D7γ /BA/CC/CW/CT /CE/D9/CQ /CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /B4/BG . /BC/BK± /BC. /BF/BG± /BC. /BH/BF/B5× /BD/BC− /BF/BA/BH/CD/D7/CT/CS /BU/CP/BU/CP /D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /BU→ /CG/lscriptν/lscript /B5/BP /B4 /BD /BC . /BK/BJ±/BC. /BD/BK± /BC. /BF/BC/B5/B1 /D8/D3 /CR/D3/D2/DA/CT/D6/D8 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D6/CP/D8/CT/D7 /D8/D3 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA/BI/CC/CW/CT /D8/CW/CX/D6/CS /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7 /D7/D9/D1/D1/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/A0/parenleftbig/CG/D9/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE /BB/A0/BG /A0/parenleftbig/CG/D9/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE /BB/A0/BG /A0/parenleftbig/CG/D9/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE /BB/A0/BG /A0/parenleftbig/CG/D9/lscript /B7ν/lscript/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BE /BB/A0/BG /lscript /CS/CT/D2/D3/D8/CT/D7 /CT /D3 /D6µ /B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1/BA /CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CX/D7 /D6/CP/D8/CX/D3 /CX/D2 /DA/CT/D6/DD /D0/CX/D1/CX/D8/CT/CS/D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BI± /BC. /BE/BH± /BC. /BG/BE /BE. /BC/BI± /BC. /BE/BH± /BC. /BG/BE/BE. /BC/BI± /BC. /BE/BH± /BC. /BG/BE /BE. /BC/BI± /BC. /BE/BH± /BC. /BG/BE /BD/BT /CD/BU/BX/CA/CC /BC/BG /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BC/BJ /BF/BU/BT/CA/CC/BX/C4 /CC /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ/BJ /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG/BD /BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BJ/BI /BI/BY/CD/C4 /CC/C7/C6 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BC /BL/BC /BJ/BU/BX/C0/CA/BX/C6/BW/CB /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BC /BL/BC /BV/C0/BX/C6 /BK/BG /BV/C4/BX/C7 /BW/CX/D6/CT/CR/D8 /CT /CP/D8 /A7 /B4/BG /CB /B5 < /BH. /BH /BL/BC /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BU /BV/CD/CB/BU /BW/CX/D6/CT/CR/D8 /CT /CP/D8 /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D8/CW/CX/D6/CS /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CP/D2/CS /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7 /D7/D9/D1/D1/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /AC/D2/CS /A0/B4 /CQ→ /CR /B5/BB/A0/B4 /CQ→ /CP/D0/D0/B5 /BP /BC . /BL/BL± /BC. /BC/BE± /BC. /BC/BG/BA/BF/BU/BT/CA/CC/BX/C4 /CC/BL /BF /BU /B4/BV/C4/BX/C7 /C1 /C1/B5 /D1/CT/CP/D7/D9/D6/CT/D7 /CP/D2 /CT/DC/CR/CT/D7/D7 /D3/CU /BD/BC/BJ ± /BD/BH± /BD/BD /D0/CT/D4/D8/D3/D2/D7 /CX/D2 /D8/CW/CT /D0/CT/D4/D8/D3/D2/D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0 /BE . /BF/DF /BE. /BI /BZ/CT/CE/BB /CR /DB/CW/CX/CR/CW /CX/D7 /CP/D8/D8/D6/CX/CQ/D9/D8/CT/CS /D8/D3 /CQ→ /D9/lscriptν/lscript /BA /CC/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3/CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /A1/BU/D9/CQ /CQ/CT /D8 /DB /CT/CT/D2 /B4/BD . /BD/BH± /BC. /BD/BI± /BC. /BD/BH/B5× /BD/BC− /BG/B8/CP/D7 /CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /C3/CB /D1/D3 /CS/CT/D0 /B4/C3 /C7/BX/CA/C6/BX/CA /BK/BK/B5/B8 /CP/D2/CS /B4/BD . /BH/BG± /BC. /BE/BE± /BC. /BE/BC/B5× /BD/BC− /BG/D9/D7/CX/D2/CV /D8/CW/CT /BT /BV/BV/C5/C5 /D1/D3 /CS/CT/D0 /B4/BT/CA/CC/CD/CB/C7 /BL/BF/B5/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /DA/CP/D0/D9/CT/D7 /D3/CU/vextendsingle/vextendsingle/CE/D9/CQ/vextendsingle/vextendsingle/BB/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/CP /D6/CT/BC. /BC/BH/BI± /BC. /BC/BC/BI /CP/D2/CS /BC . /BC/BJ/BI± /BC. /BC/BC/BK/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BV /D6/CT/D7/D9/D0/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC/BA /CC/DB /D3 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS/D4 /D6/D3/DA/CX/CS/CX/D2/CV /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /CQ→ /D9 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA /CD/D7/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0 /D3/CU /BT/C4 /CC /BT/CA/BX/C4/C4/C1 /BK/BE/B8 /D8/CW/CT/DD/D3/CQ/D8/CP/CX/D2/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BD/BD± /BC. /BC/BD/BE /CU/D6/D3/D1 /BJ/BJ /D0/CT/D4/D8/D3/D2/D7 /CX/D2 /D8/CW/CT /BE . /BF/DF/BE. /BI /BZ/CT/CE /D1/D3/D1/CT/D2/D8/D9/D1 /D6/CP/D2/CV/CT/BA/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /D3/CQ/D7/CT/D6/DA/CT/D7 /BG/BD± /BD/BC /CT/DC/CR/CT/D7/D7 /CT /CP/D2/CSµ /B4/D0/CT/D4/D8/D3/D2/B5 /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1/CX/D2/D8/CT/D6/DA/CP/D0 /D4 /BP/BE. /BF/DF /BE. /BI /BZ/CT/CE /D7/CX/CV/D2/CP/D0/CX/D2/CV /D8/CW/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT /CQ→ /D9 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA /CC/CW/CT /CT/DA/CT/D2/D8/D7/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BD/BC± /BC. /BC/BD/BA/BI/BY/CD/C4 /CC/C7/C6 /BL/BC /D3/CQ/D7/CT/D6/DA/CT /BJ/BI ± /BE/BC /CT/DC/CR/CT/D7/D7 /CT /CP/D2/CSµ /B4/D0/CT/D4/D8/D3/D2/B5 /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1 /CX/D2/D8/CT/D6/DA/CP/D0/D4 /BP/BE. /BG/DF /BE. /BI /BZ/CT/CE /D7/CX/CV/D2/CP/D0/CX/D2/CV /D8/CW/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT /CQ→ /D9 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /BL/BF/BI /BL/BF/BI/BL/BF/BI /BL/BF/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /D6/CP/D8/CX/D3/B8 /B4/BD. /BK± /BC. /BG± /BC. /BF/B5× /BD/BC− /BG/B8/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU/CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD/vextendsingle/vextendsingle/CE/D9/CQ /BB /CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BD /D9/D7/CX/D2/CV /BU/B4 /CQ→ /CR/lscriptν /B5/BP/BD /BC . /BE± /BC. /BE± /BC. /BJ/B1/BA/BJ/CC/CW/CT /D5/D9/D3/D8/CT/CS /D4 /D3/D7/D7/CX/CQ/D0/CT /D0/CX/D1/CX/D8/D7 /D6/CP/D2/CV/CT /CU/D6/D3/D1 /BC/BA/BC/BD/BK /D8/D3 /BC/BA/BC/BG /CU/D3 /D6 /D8/CW/CT /D6/CP/D8/CX/D3/B8 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /DB/CW/CX/CR/CW/D1/D3 /CS/CT/D0 /D3 /D6 /D1/D3/D1/CT/D2/D8/D9/D1 /D6/CP/D2/CV/CT /CX/D7 /CR/CW/D3/D7/CT/D2/BA /CF /CT /D7/CT/D0/CT/CR/D8 /D8/CW/CT /D1/D3/D7/D8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/DA/CT /D0/CX/D1/CX/D8 /D8/CW/CT/DD /CW/CP/DA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS/BA /CC/CW/CX/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /D0/CX/D1/CX/D8 /D3/D2/vextendsingle/vextendsingle/CE/D9/CQ/vextendsingle/vextendsingle/BB/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle< /BC. /BE/BC/BA /CF/CW/CX/D0/CT /D8/CW/CT /CT/D2/CS/D4 /D3/CX/D2/D8/D8/CT/CR/CW/D2/CX/D5/D9/CT /CT/D1/D4/D0/D3 /DD /CT/CS /CX/D7 /D1/D3 /D6/CT /D6/D3/CQ/D9/D7/D8 /D8/CW/CP/D2 /D8/CW/CT/CX/D6 /D4 /D6/CT/DA/CX/D3/D9/D7 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /BV/C0/BX/C6 /BK/BG/B8 /D8/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7/CS/D3 /D2/D3/D8 /D4 /D6/D3/DA/CX/CS/CT /CP /D2/D9/D1/CT/D6/CX/CR/CP/D0 /CX/D1/D4 /D6/D3/DA/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT /D0/CX/D1/CX/D8/BA/A0/parenleftbig π/lscriptν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig π/lscriptν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig π/lscriptν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig π/lscriptν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0Ꜽ/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT/CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5/CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D7/CR/CP/D0/CX/D2/CV/D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD. /BF/BH± /BC. /BC/BJ± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BH± /BC. /BC/BJ± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BF/BH± /BC. /BC/BJ± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BH± /BC. /BC/BJ± /BC. /BC/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU /BC→ π−/lscript /B7/lscriptν /CP/D2/CS /BU /B7→π /BC/lscript /B7ν/lscript /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7/BA/A0/parenleftbig/C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BG /BB/A0/BG /A0/parenleftbig/C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BG /BB/A0/BG /A0/parenleftbig/C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BG /BB/A0/BG /A0/parenleftbig/C3 /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BG /BB/A0/BG /lscript /CS/CT/D2/D3/D8/CT/D7 /CT /D3 /D6µ /B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BL/BG± /BC. /BC/BE/BD± /BC. /BC/BH/BI /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BG± /BC. /BC/BJ± /BC. /BC/BI /BD/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BK/BJ /BU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/A0/parenleftbig/C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BH /BB/A0/BG /A0/parenleftbig/C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BH /BB/A0/BG /A0/parenleftbig/C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BH /BB/A0/BG /A0/parenleftbig/C3−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BH /BB/A0/BG /lscript /CS/CT/D2/D3/D8/CT/D7 /CT /D3 /D6µ /B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BE± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BE± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BE± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BE± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BI± /BC. /BC/BD/BD± /BC. /BC/BG/BG /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BC± /BC. /BC/BH± /BC. /BC/BE /BD/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BT/C5 /BK/BJ /BU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA/A0/parenleftbig/C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BI /BB/A0/BG /A0/parenleftbig/C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BI /BB/A0/BG /A0/parenleftbig/C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BI /BB/A0/BG /A0/parenleftbig/C3 /BC/BB /C3 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE/BI /BB/A0/BG /lscript /CS/CT/D2/D3/D8/CT/D7 /CT /D3 /D6µ /B8 /D2/D3/D8 /D8/CW/CT /D7/D9/D1/BA /CB/D9/D1 /D3/DA/CT/D6 /C3 /BC/CP/D2/CS /C3 /BC/D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BH/BE± /BC. /BC/BF/BK± /BC. /BC/BH/BI /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BF/BL± /BC. /BC/BI± /BC. /BC/BG /BE/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /CP/D7/D7/D9/D1/CT /CP /C3 /BC/BB /C3 /BC/D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD/D8 /DB/CX/CR/CT /D8/CW/CP/D8 /D3/CU /C3 /BC/CB /BA/BE/BT/C4/BT/C5 /BK/BJ /BU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /angbracketleftbig/D2/CR/angbracketrightbig/angbracketleftbig/D2/CR/angbracketrightbig/angbracketleftbig/D2/CR/angbracketrightbig/angbracketleftbig/D2/CR/angbracketrightbig/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC± /BC. /BC/BH /BD. /BD/BC± /BC. /BC/BH/BD. /BD/BC± /BC. /BC/BH /BD. /BD/BC± /BC. /BC/BH /BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BK± /BC. /BD/BI± /BC. /BD/BE /BE/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /CU/D6/D3/D1 /CR/CW/CP /D6/D1 /CR/D3/D9/D2/D8/CX/D2/CV /D9/D7/CX/D2/CV /BU/B4 /BW /B7/D7→φπ /B5/BP /BC. /BC/BF/BI± /BC. /BC/BC/BL /CP/D2/CS /BU/B4 /A3 /B7/CR→/D4/C3−π /B7/B5/BP /BC. /BC/BG/BG± /BC. /BC/BC/BI/BA/BE/BY /D6/D3/D1 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /C3−/CP/D2/CS /C3 /B7/DB/CX/CS/D8/CW/D7/BA /BT/C4/BT/C5 /BK/BJ /BU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2/D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /C1/D8 /CS/D3 /CT/D7 /D2/D3/D8 /CR/D3/D2/D7/CX/CS/CT/D6 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8 /DD/D3 /CU /BU /BU /D1/CX/DC/CX/D2/CV/BA /CF /CT /CW/CP/DA/CT/D8/CW/D9/D7 /D6/CT/D1/D3/DA/CT/CS /CX/D8 /CU/D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA/A0/parenleftbig/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BF/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BF/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BF/BG± /BC. /BC/BD/BE± /BC. /BC/BC/BH /BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BH± /BC. /BC/BG± /BC. /BC/BD /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BF± /BC. /BC/BH± /BC. /BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC/BI± /BC. /BC/BG/BL± /BC. /BC/BC/BH /BE/BC/CZ /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BJ /BV/C4/BX/C7 /CB/D9/D4/BA /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP /BC . /BC/BE/BD/BI±/BC. /BC/BC/BC/BK± /BC. /BC/BC/BC/BK/BE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /B4 /BL . /BE/BE± /BC. /BE/BD/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP/BC. /BC/BE/BE/BI± /BC. /BC/BC/BF/BC± /BC. /BC/BC/BD/BK/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/D3 /D9 /D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5 /BP/B4/BL. /BE/BE± /BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP /BC . /BC/BE/BC/BL±/BC. /BC/BC/BE/BJ± /BC. /BC/BC/BG/BC/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/B4 /BL . /BE/BE± /BC. /BE/BD/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP/BC. /BC/BD/BL± /BC. /BC/BC/BG± /BC. /BC/BC/BE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /B4 /BL . /BE/BE±/BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig/BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BE/BH± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BE/BH± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BE/BH± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BE/BH± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BI/BG/BI± /BC. /BC/BE/BH± /BC. /BC/BC/BK /BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BC± /BC. /BC/BH± /BC. /BC/BD /BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BC± /BC. /BC/BJ± /BC. /BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BG± /BC. /BC/BJ± /BC. /BC/BD /BE/BD/CZ /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BE± /BC. /BD/BL± /BC. /BC/BD /BH/BZ/CA/BX/BX/C6 /BK/BF /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BJ/BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5 /CL/BP/BC . /BC/BE/BH/BD±/BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BJ/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP/BC. /BC/BE/BF/BF± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /BP/B4/BF. /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/B9/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP /BC . /BC/BD/BL/BG±/BC. /BC/BC/BD/BH± /BC. /BC/BC/BE/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BJ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP/BC. /BC/BE/BD/BC± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BE/BD/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5 /BP/B4/BF. /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/B9/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BH/BZ/CA/BX/BX/C6 /BK/BF /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP /BC. /BC/BE/BG±/BC. /BC/BC/BI± /BC. /BC/BC/BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 0.625 ±0.029 (Error scaled by 1.3) ALBRECHT 91H ARG 2.5BORTOLETTO 92 CLEO 0.2GIBBONS 97B CLE2 0.6χ2 3.3 (Confidence Level = 0.188) 0.3 0.4 0.5 0.6 0.7 0.8 0.9/A0/parenleftBig/BW /BC/BB /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE/BH± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE/BH± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE/BH± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE/BH± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BG/BJ± /BC. /BC/BD/BL± /BC. /BC/BD /BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BC/BH± /BC. /BC/BD/BL± /BC. /BC/BC/BJ /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BF/BC± /BC. /BC/BE/BK± /BC. /BC/BC/BL /BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BK/BF± /BC. /BC/BH/BF± /BC. /BC/BC/BE /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /BT/CA/BZ /CB/D9/D4/BA /CQ /DD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BW/BC. /BE/BE± /BC. /BC/BG /B7/BC. /BC/BJ − /BC. /BC/BG /BH/BE/BC/BC /BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BE/BJ± /BC. /BC/BI /B7/BC. /BC/BK − /BC. /BC/BI /BH/BD/BC /BI/BV/CB/C7/CA/C6/BT /BK/BH /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BJ/BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /BC . /BE/BF/BL± /BC. /BC/BD/BH± /BC. /BC/BD/BG± /BC. /BC/BC/BL/D9/D7/CX/D2/CV /BV/C4/BX/C7 /D1/CT/CP/D7/D9/D6/CT/CS /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7/D3/CU /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5 /BC. /BD/BL/BI± /BC. /BC/BD/BL /D9/D7/CX/D2/CV /BV/C4/BX/C7/D1/CT/CP/D7/D9/D6/CT/CS /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP /BC . /BI/BK/BD± /BC. /BC/BD± /BC. /BC/BD/BF/B8 /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/BC. /BC/BG/BC/BD± /BC. /BC/BC/BD/BG/B8 /BU/B4 /BW /BC→ /C3−π /B7π /B7π−/B5/BP /BC. /BC/BK/BD± /BC. /BC/BC/BH/BA/B8 /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI/DA/CP/D0/D9/CT/D7 /D3/CU /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /BC . /BE/BH± /BC. /BC/BF± /BC. /BC/BG /D9/D7/CX/D2/CV/C5/BT/CA/C3 /C1 /C1 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BJ± /BC. /BC/BI /CP/D2/CS /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BC. /BC/BG/BE±/BC. /BC/BC/BK/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /C0 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BF/BG/BK± /BC. /BC/BI/BC± /BC. /BC/BF/BH /CU/D3 /D6/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5/BP/BC. /BH/BH±/BC. /BC/BG/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /B4/BI/BJ . /BJ± /BC. /BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CD/D7/CT/D7 /D8/CW/CT /C8/BW/BZ /BL/BC /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BC. /BC/BF/BJ/BD± /BC. /BC/BC/BE/BH/BA/BH/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BK/BJ /D9/D7/CT/D7 /D3/D0/CS /C5/BT/CA/C3 /C1 /C1 /C1 /B4/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BI /BX /B5/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /BU/B4 /BW /BC→/C3−π /B7/B5 /BP /BC. /BC/BH/BI± /BC. /BC/BC/BG± /BC. /BC/BC/BF /CP/D2/CS /CP/D0/D7/D3 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→ /BW /BCπ /B7/B5 /BP /BL/BF/BJ /BL/BF/BJ/BL/BF/BJ /BL/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BC. /BI/BC /B7/BC. /BC/BK − /BC. /BD/BH /BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/BU /B4 /BU→ /BW∗/B4/BE/BC/BD/BC/B5 /B7/B5/BU /B4 /BW∗/B4/BE/BC/BD/BC/B5 /B7→/BW /BCπ /B7/B5/CX /D7 /BC. /BD/BF± /BC. /BC/BE± /BC. /BC/BD/BE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BE/BA/BI/CE− /BT /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1 /D9/D7/CT/CS /D8/D3 /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT /CQ /CT/D0/D3 /DB /D4 /BP /BD /BZ/CT/CE/BA /CF /CT/CR /D3 /D6/D6/CT/CR/D8 /D8/CW/CT /DA/CP/D0/D9/CT/CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BC. /BC/BG/BE± /BC. /BC/BC/BI /CP/D2/CS /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP /BC. /BI /B7/BC. /BC/BK − /BC. /BD/BH /BA/CC /CW /CT/D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /BU/B4 /BU→ /BW∗ /B7/CG/B5· /BU/B4 /BW∗ /B7→π /B7/BW /BC/B5· /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/B4 /BI /BK ± /BD/BH± /BL/B5× /BD/BC− /BG/BA/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI/BC± /BC. /BC/BE/BF± /BC. /BC/BD/BH /BC. /BE/BI/BC± /BC. /BC/BE/BF± /BC. /BC/BD/BH/BC. /BE/BI/BC± /BC. /BC/BE/BF± /BC. /BC/BD/BH /BC. /BE/BI/BC± /BC. /BC/BE/BF± /BC. /BC/BD/BH /BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BZ/C1/BU/BU/C7/C6/CB /BL/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU→ /BW∗/B4/BE/BC/BC/BJ/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/B5 /BC . /BE/BG/BJ± /BC. /BC/BD/BE± /BC. /BC/BD/BK± /BC. /BC/BD/BK/D9/D7/CX/D2/CV /BV/C4/BX/C7 /D1/CT/CP/D7/D9/D6/CT/CS /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7/D3/CU /BW /CP/D2/CS /BW∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BD± /BC. /BC/BD/BC± /BC. /BC/BC/BJ /BD/BT/CA/CC/CD/CB/C7 /BC/BH /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BH /CB /B5/BC. /BC/BL/BC± /BC. /BC/BC/BH± /BC. /BC/BC/BJ /BE/BT /CD/BU/BX/CA/CC /BC/BE /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BI/BJ± /BC. /BC/BD/BD± /BC. /BC/BC/BH /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BJ/BC± /BC. /BC/BD/BD± /BC. /BC/BC/BI /BE/BH/BJ /BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BJ± /BC. /BC/BE/BF± /BC. /BC/BC/BJ /BH/C0/BT/BT/CB /BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BJ± /BC. /BC/BC/BK± /BC. /BC/BC/BK /BI/BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BT/CA/CC/CD/CB/C7 /BC/BH /BU/BC. /BC/BL/BI± /BC. /BC/BE/BH± /BC. /BC/BC/BK /BJ/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/CA/CC/CD/CB/C7 /BC/BH /BU /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BL/BC/BH± /BC. /BC/BC/BE/BH± /BC. /BC/BD/BG/BC /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BG± /BC. /BH/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BT /CD/BU/BX/CA/CC /BC/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /BC. /BC/BC/BF/BL/BF ±/BC. /BC/BC/BC/BC/BJ ± /BC. /BC/BC/BC/BE/BD/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /BC . /BC/BC/BE/BL/BE ±/BC. /BC/BC/BC/BF/BL ± /BC. /BC/BC/BC/BF/BD/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BU/C7/CA/CC/C7/C4/BX/CC/CC/C7 /BL/BC /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5 /CL/BP/BC . /BC/BC/BF/BC/BI ±/BC. /BC/BC/BC/BG/BJ/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BH/C0/BT/BT/CB /BK/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5 /CL/BP/BC . /BC/BC/BF/BK± /BC. /BC/BC/BD/BC/BA /CF /CT/CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /BI/BG ± /BE/BE/B1 /CS/CT/CR/CP /DD/D7 /CP /D6 /CT /BE /B9 /CQ/D3/CS /DD /BA/BI/BZ/C1/BU/BT /CD/CC /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BD/BE/BD/BD± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BK/BK /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BJ/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /C0 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP /BC . /BC/BC/BG/BE±/BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BI± /BD/BI/B1 /D3/CU /BU→ /BW/D7 /CG/CS /CT /CR /CP /DD/D7 /CP /D6/CT /BE/B9/CQ /D3 /CS/DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BA/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BH± /BC. /BC/BC/BL± /BC. /BC/BC/BH /BC. /BC/BI/BH± /BC. /BC/BC/BL± /BC. /BC/BC/BH/BC. /BC/BI/BH± /BC. /BC/BC/BL± /BC. /BC/BC/BH /BC. /BC/BI/BH± /BC. /BC/BC/BL± /BC. /BC/BC/BH /BD/BT /CD/BU/BX/CA/CC /BC/BE /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BE /BZ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5 /CL/BP/BC . /BC/BC/BE/BK/BG ±/BC. /BC/BC/BC/BE/BL ± /BC. /BC/BC/BC/BE/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW∗±/D7 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/BW∗±/D7 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/BW∗±/D7 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BF /BB/A0/BF/BE /A0/parenleftbig/BW∗±/D7 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW∗±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BF /BB/A0/BF/BE/CB/D9/D1 /D3/DA/CT/D6 /D1/D3 /CS/CT/D7/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BF/BF± /BC. /BC/BF/BJ± /BC. /BC/BF/BJ /BC. /BH/BF/BF± /BC. /BC/BF/BJ± /BC. /BC/BF/BJ/BC. /BH/BF/BF± /BC. /BC/BF/BJ± /BC. /BC/BF/BJ /BC. /BH/BF/BF± /BC. /BC/BF/BJ± /BC. /BC/BF/BJ/BT /CD/BU/BX/CA/CC /BC/BE /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/BU /B4 /BU→ /BW/BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7/B5× /BU/B4 /BW/D7 /BC /B4/BE/BF/BD/BJ/B5 /B7→ /BW/D7π /BC/B5/CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /B4/BK . /BH /B7/BE. /BD − /BD. /BL± /BE. /BI/B5× /BD/BC− /BG/BA/A0/parenleftbig /BW/BWsJ /B4/BE/BG/BH/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig /BW/BWsJ /B4/BE/BG/BH/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig /BW/BWsJ /B4/BE/BG/BH/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig /BW/BWsJ /B4/BE/BG/BH/BJ/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /BD/C3/CA/C7/C3 /C7 /CE/C6/CH /BC/BF /BU /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6 /BU/B4 /BU→ /BW/BWsJ /B4/BE/BG/BH/BJ/B5 /B7/B5× /BU/B4 /BWsJ /B4/BE/BG/BH/BJ/B5 /B7→/BW∗ /B7/D7π /BC/B8 /BW /B7/D7γ /B5/CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /B4/BD/BJ . /BK /B7/BG. /BH − /BF. /BL± /BH. /BF/B5× /BD/BC− /BG/CP/D2/CS /B4/BI . /BJ /B7/BD. /BF − /BD. /BE± /BE. /BC/B5×/BD/BC− /BG/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/bracketleftbig/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/parenrightbig/B7/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/bracketleftbig/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/parenrightbig/B7/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/bracketleftbig/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/parenrightbig/B7/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/bracketleftbig/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3 /BC/parenrightbig/B7/A0/parenleftbig/BW /B4∗ /B5 /BW /B4∗ /B5/C3±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BD /B7/BC. /BC/BE/BH − /BC. /BC/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BJ/BD /B7/BC. /BC/BE/BH − /BC. /BC/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BJ/BD /B7/BC. /BC/BE/BH − /BC. /BC/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BJ/BD /B7/BC. /BC/BE/BH − /BC. /BC/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BD/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/CR /CR/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/CR /CR/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/CR /CR/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/CR /CR/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD/BL± /BC. /BC/BF/BJ /BC. /BE/BD/BL± /BC. /BC/BF/BJ/BC. /BE/BD/BL± /BC. /BC/BF/BJ /BC. /BE/BD/BL± /BC. /BC/BF/BJ /BD/BV/C7 /BT/C6 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C7 /BT/C6 /BL/BK /D9/D7/CT/D7 /BW /B9/lscript /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/BA/A0/parenleftbig/BW/D7 /B4∗ /B5 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BK /BB/A0/BF/BD /A0/parenleftbig/BW/D7 /B4∗ /B5 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BK /BB/A0/BF/BD /A0/parenleftbig/BW/D7 /B4∗ /B5 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BK /BB/A0/BF/BD /A0/parenleftbig/BW/D7 /B4∗ /B5 /BW /B4∗ /B5/parenrightbig/BB/A0/parenleftbig/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BF/BK /BB/A0/BF/BD/CB/D9/D1 /D3/DA/CT/D6 /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI/BL± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI/BL± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI/BL± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI/BL± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI/BG± /BC. /BC/BD/BF± /BC. /BC/BD/BH /BT /CD/BU/BX/CA/CC /BC/BE /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BI /B7/BC. /BE/BD − /BC. /BD/BH /B7/BC. /BC/BL − /BC. /BC/BK /BD/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BG/BH/BJ± /BC. /BC/BD/BL± /BC. /BC/BF/BJ /BZ/C1/BU/BT /CD/CC /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BK± /BC. /BC/BJ± /BC. /BC/BL /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BZ /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BH/BI± /BC. /BD/BC /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BL/BC /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BT/CA/BT /CC/BX /BL/BK /C9 /D1/CT/CP/D7/D9/D6/CT/D7 /BU/B4 /BU→ /BW/D7 /B4∗ /B5 /BW /B4∗ /B5/B5/BP /BC . /BC/BH/BI /B7/BC. /BC/BE/BD − /BC. /BC/BD/BH /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /B7/BC. /BC/BD/BL − /BC. /BC/BD/BD /B8 /DB/CW/CT/D6/CT/D8/CW/CT /D8/CW/CX/D6/CS /CT/D6/D6/D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8 /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP/D2/CS /CX/D7/CS/D3/D1/CX/D2/CP/D8/CT/CS /CQ /DD /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/D3 /D2 /BU /B4 /BW /B7/D7→φπ /B7/B5/BA /CF /CT /CS/CX/DA/CX/CS/CT /BU/B4 /BU→ /BW/D7 /B4∗ /B5 /BW /B4∗ /B5/B5/CQ /DD/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU→ /BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/BP /BC . /BD± /BC. /BC/BE/BH/BA/A0/parenleftbig/BW∗/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig/BW∗/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig/BW∗/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig/BW∗/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BL× /BD/BC− /BF< /BH. /BL× /BD/BC− /BF< /BH. /BL× /BD/BC− /BF< /BH. /BL× /BD/BC− /BF/BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI /bracketleftbig/A0/parenleftbig/BW/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/B7/A0/parenleftbig/BW∗/BW±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/bracketleftbig/A0/parenleftbig/BW/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/B7/A0/parenleftbig/BW∗/BW±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/bracketleftbig/A0/parenleftbig/BW/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/B7/A0/parenleftbig/BW∗/BW±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/bracketleftbig/A0/parenleftbig/BW/BW∗/B4/BE/BC/BD/BC/B5±/parenrightbig/B7/A0/parenleftbig/BW∗/BW±/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BH× /BD/BC− /BF< /BH. /BH× /BD/BC− /BF< /BH. /BH× /BD/BC− /BF< /BH. /BH× /BD/BC− /BF/BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/A0/parenleftbig/BW/BW±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW/BW±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig/BW/BW±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW/BW±/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD× /BD/BC− /BF < /BF. /BD× /BD/BC− /BF< /BF. /BD× /BD/BC− /BF < /BF. /BD× /BD/BC− /BF/BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/A0/parenleftbig/BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig/BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/BW/D7 /B4∗ /B5± /BW /B4∗ /B5/CG /B4 /D2π±/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BG /B7/BC. /BC/BG/BC − /BC. /BC/BF/BD /B7/BC. /BC/BF/BG − /BC. /BC/BE/BG /BC. /BC/BL/BG /B7/BC. /BC/BG/BC − /BC. /BC/BF/BD /B7/BC. /BC/BF/BG − /BC. /BC/BE/BG /BC. /BC/BL/BG /B7/BC. /BC/BG/BC − /BC. /BC/BF/BD /B7/BC. /BC/BF/BG − /BC. /BC/BE/BG /BC. /BC/BL/BG /B7/BC. /BC/BG/BC − /BC. /BC/BF/BD /B7/BC. /BC/BF/BG − /BC. /BC/BE/BG /BD/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD× /BD/BC− /BF < /BD. /BD× /BD/BC− /BF< /BD. /BD× /BD/BC− /BF < /BD. /BD× /BD/BC− /BF/BL/BC /BD/C4/BX/CB/C1/BT/C3 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C4/BX/CB/C1/BT/C3 /BL/BE /D7/CT/D8 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /BU/B4 /CQ→ /D7γ /B5< /BE. /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/CU/D3 /D6 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU /D1/CP/D7/D7/CT/D7 /D3/CU /BK/BL/BE/DF /BE/BC/BG/BH /C5/CT/CE/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D7 /B9/D5/D9/CP 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/B8 /BW∗ /B7/D7η /B8 /BW /B7/D7ρ /BC/B8/BW∗ /B7/D7ρ /BC/B8 /BW /B7/D7ω /B8 /BW∗ /B7/D7ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CB/D9/D1 /D3/DA/CT/D6 /D1/D3 /CS/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG< /BC. /BC/BC/BC/BG/BL/BC /BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BF /BU /D6/CT/D4 /D3 /D6/D8/D7< /BG. /BK× /BD/BC− /BG/CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BF/BJ/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BC . /BC/BG/BF/BK/BA /CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D0/CX/D1/CX/D8 /D4 /D6/D3/DA/CX/CS/CT/D7 /CP/D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D9/D4/D4 /CT/D6 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/BC. /BC/BC/BL/BH/BL/BC /BD/BU/C1/CB/C0/BT/C1 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CX/D2/CV /CU/CP/CR/D8/D3 /D6/CX/DE/CP/D8/CX/D3/D2/B8 /D8/CW/CT /CS/CT/CR/CP /DD /CR/D3/D2/D7/D8/CP/D2/D8 /CU/BW /B7/D7 /BD /CX/D7 /CP/D8 /D0/CT/CP/D7/D8 /CP /CU/CP/CR/D8/D3 /D6/D3 /CU/BE. /BH /D8/CX/D1/CT/D7 /D7/D1/CP/D0/D0/CT/D6/D8/CW/CP/D2 /CU/BW /B7/D7 /BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BL/BG± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BL/BG± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BL/BG± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BL/BG± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD. /BC/BH/BJ± /BC. /BC/BD/BE± /BC. /BC/BG/BC /BD/BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD/BE/BD± /BC. /BC/BD/BF± /BC. /BC/BG/BE /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BC± /BC. /BG/BH± /BC. /BC/BD /BE/BJ /BE/C5/BT/CB/BV/C0/C5/BT/C6/C6 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BE/BG± /BC. /BE/BJ± /BC. /BC/BD /BD/BE/BC /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BF/BI± /BC. /BE/BG± /BC. /BC/BD /BH/BE /BG/BT/C4/BT/C5 /BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BD/BF± /BC. /BC/BI± /BC. /BC/BD /BD/BG/BK/BL /BH/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BG /B7/BC. /BI − /BC. /BH /BJ /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BD± /BC. /BE/BD± /BC. /BE/BF /BG/BI /BJ/C0/BT/BT/CB /BK/BH /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BT/C4/BT/C5 /BK/BI /BL/BF/BK /BL/BF/BK/BL/BF/BK /BL/BF/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BD/BT /CD/BU/BX/CA/CC /BC/BF /BY /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/D2/CS /CW/CT/D0/CX/CR/CX/D8 /DD/D3 /CU /C2/ψ→/lscript /B7/lscript−/CX/D2/D8/CW/CT /A7 /B4/BG /CB /B5 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CU/D6/CP/D1/CT/BA/BE/C5/BT/CB/BV/C0/C5/BT/C6/C6 /BL/BC /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BD/BE± /BC. /BF/BF± /BC. /BE/BH/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD . /BC/BJ± /BC. /BD/BI± /BC. /BE/BE/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BI/BL± /BC. /BC/BC/BL/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /AC/D2/CS /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6 /C2/ψ /D2/D3/D8/CU/D6/D3/D1ψ /B4/BE /CB /B5/D8 /D3/CQ /CT /BC . /BC/BC/BK/BD± /BC. /BC/BC/BE/BF/BA/BG/BT/C4/BT/C5 /BK/BI /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BC/BL± /BC. /BD/BI± /BC. /BE/BD/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/BC. /BC/BJ/BG±/BC. /BC/BD/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BH . /BL/BF± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BH/BU/BT/C4/BX/CB/CC /BL/BH /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BD/BE± /BC. /BC/BG± /BC. /BC/BI/B5× /BD/BC− /BE/CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BL±/BC. /BC/BC/BE/BH/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BH . /BL/BG± /BC. /BC/BI/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT/DD /D1/CT/CP/D7/D9/D6/CT /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/CP/D2/CSµ /B7µ−/CP/D2/CS /D9/D7/CT /C8/BW/BZ/BD/BL/BL/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT /D6/CT/D7/CR/CP/D0/CX/D2/CV /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CU/D3 /D6/CT /CX /D8 /CW /CT /D6 /D1 /D3 /CS /CT/D7 /D3 /DB /CT/D9/D7/CT /CT /B7/CT−/BA/BI/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /DB /CT/D6/CT /CP/CS/CS/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /C0 /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CP /BV/C4 /BP /BL/BC/B1 /D0/CX/D1/CX/D8 /D3/CU /BC/BA/BC/BC/BJ /CU/D3 /D6 /BU→ /C2/ψ /B4/BD /CB /B5 /B7 /CG /DB/CW/CT/D6/CT /D1X< /BD /BZ/CT/CE/BA/BJ/BW/CX/D1/D9/D3/D2 /CP/D2/CS /CS/CX/CT/D0/CT/CR/D8/D6/D3/D2 /CT/DA/CT/D2/D8/D7 /D9/D7/CT/CS/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ/BK ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BK ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ/BK ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BJ/BK ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BC/BC/BJ/BG/BC ± /BC. /BC/BC/BC/BE/BF ± /BC. /BC/BC/BC/BG/BF /BD/BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BK/BD/BF ± /BC. /BC/BC/BC/BD/BJ ± /BC. /BC/BC/BC/BF/BJ /BE/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BK/BC ± /BC. /BC/BC/BC/BK /BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BF /BY /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /CW/CT/D0/CX/CR/CX/D8 /DD/D3 /CU /C2/ψ→/lscript /B7/lscript−/D4 /D6/D3 /CS/D9/CR/CT/CS /CS/CX/D6/CT/CR/D8/D0/DD /CX/D2 /BU /CS/CT/CR/CP /DD /BA/BE/BT/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /C2/ψ→/lscript /B7/lscript−/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /D4 /D6/D3 /CS/D9/CR/CT/CS /CS/CX/D6/CT/CR/D8/D0/DD /CU/D6/D3/D1 /BU/CS/CT/CR/CP /DD /BA/BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BD/BL/BL/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D7/D9/CQ /D1/D3 /CS/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C2/ψ /B4/BD /CB /B5 /D1/CT/D7/D3/D2/D7/CP /D6/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/CP/D2/CS /C2/ψ /B4/BD /CB /B5→µ /B7µ−/BA/CC /CW /CT /BU→ /C2/ψ /B4/BD /CB /B5/CG/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CR/D3/D2/D8/CP/CX/D2/D7 /C2/ψ /B4/BD /CB /B5 /D1/CT/D7/D3/D2/D7 /CS/CX/D6/CT/CR/D8/D0/DD /CU/D6/D3/D1 /BU /CS/CT/CR/CP /DD/D7 /CP/D2/CS /CP/D0/D7/D3 /CU/D6/D3/D1 /CU/CT/CT/CS/CS/D3 /DB/D2/D8/CW/D6/D3/D9/CV/CW ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5/B8χ/CR /BD /B4/BD /C8 /B5→ /C2/ψ /B4/BD /CB /B5/B8 /D3 /D6χ/CR /BE /B4/BD /C8 /B5→ /C2/ψ /B4/BD /CB /B5/BA /CD/D7/CX/D2/CV/D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CP/D8/CT/D7/B8 /BU/BT/C4/BX/CB/CC /BL/BH /BU /CR/D3 /D6/D6/CT/CR/D8/D7 /CU/D3 /D6 /D8/CW/CT /CU/CT/CT/CS/CS/D3 /DB/D2 /CP/D2/CS /AC/D2/CS/D7 /D8/CW/CT /BU→/C2/ψ /B4/BD /CB /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BC/BJ ± /BC. /BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BC/BJ ± /BC. /BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BC/BJ ± /BC. /BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BC/BJ ± /BC. /BC/BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE/BL/BJ ± /BC. /BC/BC/BC/BE/BC ± /BC. /BC/BC/BC/BE/BC /BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BF/BD/BI ± /BC. /BC/BC/BC/BD/BG ± /BC. /BC/BC/BC/BE/BK /BD/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BG/BI ± /BC. /BC/BC/BD/BJ ± /BC. /BC/BC/BD/BD /BK /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF/BG ± /BC. /BC/BC/BC/BG ± /BC. /BC/BC/BC/BF /BE/BG/BC /BE/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU ψ /B4/BE /CB /B5→/lscript /B7/lscript−/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /D4 /D6/D3 /CS/D9/CR/CT/CS /CS/CX/D6/CT/CR/D8/D0/DD /CU/D6/D3/D1/BU /CS/CT/CR/CP /DD /BA/BE/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BD/BL/BL/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D7/D9/CQ /D1/D3 /CS/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /CC/CW/CT/DD /AC/D2/CS /BU/B4 /BU→ ψ /B4/BE /CB /B5/CG /B8ψ /B4/BE /CB /B5→/lscript /B7/lscript−/B5/BP /BC . /BF/BC± /BC. /BC/BH± /BC. /BC/BG /CP/D2/CS /BU/B4 /BU→ψ /B4/BE /CB /B5/CG /B8ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B7π−/B5/BP/BC. /BF/BJ± /BC. /BC/BH± /BC. /BC/BH/BA /CF /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /CX/D7 /D5/D9/D3/D8/CT/CS /CU/D3 /D6/BU /B4 /BU→ψ /B4/BE /CB /B5/CG /B5 /BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BK/BI ± /BC. /BC/BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BK/BI ± /BC. /BC/BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BK/BI ± /BC. /BC/BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BK/BI ± /BC. /BC/BC/BC/BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BI/BJ ± /BC. /BC/BC/BC/BF/BH ± /BC. /BC/BC/BC/BG/BG /BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BF/BI/BF ± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BF/BG /BD/BT/BU/BX /BC/BE /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BG/BF/BH ± /BC. /BC/BC/BC/BE/BL ± /BC. /BC/BC/BC/BG/BC /BT/C6/BW/BX/CA/CB/C7/C6 /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF/BD/BG ± /BC. /BC/BC/BC/BF/BG ± /BC. /BC/BC/BC/BD/BJ /BE/BV/C0/BX/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BG/BC ± /BC. /BC/BC/BC/BI ± /BC. /BC/BC/BC/BG /BD/BD/BE /BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BD/BC. /BC/BD/BC/BH ± /BC. /BC/BC/BF/BH ± /BC. /BC/BC/BE/BH /BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/BU/BX /BC/BE /C4 /D9/D7/CT/D7 /C8/BW/BZ /BC/BD /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/CP /D2 /CS/BU /B4 χc /BD,c /BE→ /C2/ψ /B4/BD /CB /B5γ /B5/BA/BE/BV/C0/BX/C6 /BC/BD /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BG/BD/BG ± /BC. /BC/BC/BC/BF/BD ± /BC. /BC/BC/BC/BG/BC /CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→ /C2/ψ /B4/BD /CB /B5γ /B5 /BP /B4/BE/BJ . /BF± /BD. /BI/B5× /BD/BC− /BE/B8 /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BG/DA/CP/D0/D9/CT/BA /BY/CX/D8 /D8/D3 ψ /B9/D4/CW/D3/D8/D3/D2 /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/D0/D0/D3 /DB/D7 /CU/D3 /D6/CPχ/CR /BD /B4/BD /C8 /B5 /CP/D2/CS /CP χ/CR /BE /B4/BD /C8 /B5/CR/D3/D1/D4 /D3/D2/CT/D2/D8/BA/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BX /CP/D7/D7/D9/D1/CT/D7 /D2/D3 χ/CR /BE /B4/BD /C8 /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BD/BI ± /BC. /BC/BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BD/BI ± /BC. /BC/BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BD/BI ± /BC. /BC/BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BF/BD/BI ± /BC. /BC/BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BF/BG/BD ± /BC. /BC/BC/BC/BF/BH ± /BC. /BC/BC/BC/BG/BE /BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BF/BF/BE ± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BF/BG /BD/BT/BU/BX /BC/BE /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BE/BL/BC ± /BC. /BC/BC/BC/BF/BG ± /BC. /BC/BC/BC/BD/BH /BE/BV/C0/BX/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF/BJ ± /BC. /BC/BC/BC/BJ /BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BD /BD/BT/BU/BX /BC/BE /C4 /D9/D7/CT/D7 /C8/BW/BZ /BC/BD /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5 /CP/D2/CS /BU/B4 χc /BD,c /BE→ /C2/ψ /B4/BD /CB /B5γ /B5/BA/BE/BV/C0/BX/C6 /BC/BD /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BC/BF/BK/BF ± /BC. /BC/BC/BC/BF/BD ± /BC. /BC/BC/BC/BG/BC /CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BD/BL/BL/BG /DA/CP/D0/D9/CT/D7/BA /C2/ψ /B4/BD /CB /B5 /D1/CT/D7/D3/D2/D7 /CP /D6/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /CT /B7/CT−/CP/D2/CSµ /B7µ−/D1/D3 /CS/CT/D7/BA /CC/CW/CT /BU→χ/CR /BD /B4/BD /C8 /B5/CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CR/D3/D2/D8/CP/CX/D2/D7 χ/CR /BD /B4/BD /C8 /B5 /D1/CT/D7/D3/D2/D7/CS/CX/D6/CT/CR/D8/D0/DD /CU/D6/D3/D1 /BU /CS/CT/CR/CP /DD/D7 /CP/D2/CS /CP/D0/D7/D3 /CU/D6/D3/D1 /CU/CT/CT/CS/CS/D3 /DB/D2 /D8/CW/D6/D3/D9/CV/CW ψ /B4/BE /CB /B5→χ/CR /BD /B4/BD /C8 /B5γ /BA /CD/D7/CX/D2/CV/D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CP/D8/CT/D7/B8 /BU/BT/C4/BX/CB/CC /BL/BH /BU /CR/D3 /D6/D6/CT/CR/D8/D7 /CU/D3 /D6 /D8/CW/CT /CU/CT/CT/CS/CS/D3 /DB/D2 /CP/D2/CS /AC/D2/CS/D7 /D8/CW/CT /BU→ χ/CR /BD /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BD. /BC± /BG. /BH± /BF. /BD /BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BK. /BC /B7/BE. /BF − /BE. /BK± /BE. /BI /BD/BT/BU/BX /BC/BE /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BI± /BF. /BG± /BC. /BF /BE/BV/C0/BX/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BK /BL/BC /BF/BH /BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BD/BD/BT/BU/BX /BC/BE /C4 /D9/D7/CT/D7 /C8/BW/BZ /BC/BD /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5 /CP/D2/CS /BU/B4 χc /BD,c /BE→ /C2/ψ /B4/BD /CB /B5γ /B5/BA/BE/BV/C0/BX/C6 /BC/BD /D6/CT/D4 /D3 /D6/D8/D7 /B4/BL. /BK± /BG. /BK± /BD. /BH/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BD/BF/BH± /BC. /BC/BD/BD/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BE/BC . /BC± /BD. /BC/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /BU/B4 χ/CR /BE /B4/BD /C8 /B5→ /C2/ψ /B4/BD /CB /B5γ /B5 /BP /B4/BD/BF . /BH± /BD. /BD/B5× /BD/BC− /BE/B8 /D8/CW/CT /C8/BW/BZ /BD/BL/BL/BG/DA/CP/D0/D9/CT/BA /C2/ψ /B4/BD /CB /B5 /D1/CT/D7/D3/D2/D7 /CP /D6/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /D8/CW/CT /CT /B7/CT−/CP/D2/CSµ /B7µ−/D1/D3 /CS/CT/D7/B8 /CP/D2/CS /C8/BW/BZ/BD/BL/BL/BG /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D9/D7/CT/CS/BA /C1/CU /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /D7/CX/CV/D2/CP/D0/B8 /D8/CW/CT /BF/BH ± /BD/BF /CT/DA/CT/D2/D8/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D8/D3 /BU/B4 /BU→χ/CR /BE /B4/BD /C8 /B5 /CG/B5 /BP/B4/BC . /BE/BH± /BC. /BD/BC± /BC. /BC/BF/B5× /BD/BC− /BE/BA WEIGHTED AVERAGE 13±4 (Error scaled by 1.9) CHEN 01 CLE2 3.9ABE 02L BELL 1.5AUBERT 03F BABR 2.0χ2 7.4 (Confidence Level = 0.024) - 1 00 1 02 03 04 05 0/A0/parenleftBig χ/CR /BE /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig χ/CR /BE /B4/BD /C8 /B5 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BI/BH ± /BC. /BC/BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BI/BH ± /BC. /BC/BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BI/BH ± /BC. /BC/BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BI/BH ± /BC. /BC/BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BL/BC ± /BC. /BC/BC/BC/BG/BH ± /BC. /BC/BC/BC/BE/BL /BT /CD/BU/BX/CA/CC /BC/BF /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BD/BH/BF /B7/BC. /BC/BC/BC/BE/BF − /BC. /BC/BC/BC/BE/BK± /BC. /BC/BC/BC/BE/BJ /BD/BT/BU/BX /BC/BE /C4 /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/BU/BX /BC/BE /C4 /D9/D7/CT/D7 /C8/BW/BZ /BC/BD /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/BU /B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5 /CP/D2/CS /BU/B4 χc /BD,c /BE→ /C2/ψ /B4/BD /CB /B5γ /B5/BA/A0/parenleftbig η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig η/CR /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BL< /BC. /BC/BC/BL< /BC. /BC/BC/BL< /BC. /BC/BC/BL/BL/BC /BD/BU/BT/C4/BX/CB/CC /BL/BH /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BT/C4/BX/CB/CC /BL/BH /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BD/BL/BL/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D7/D9/CQ /D1/D3 /CS/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /C2/ψ /B4/BD /CB /B5 /D1/CT/D7/D3/D2/D7/CP /D6/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CX/D2 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/CP/D2/CS /C2/ψ /B4/BD /CB /B5→µ /B7µ−/BA /CB/CT/CP /D6/CR/CW /D6/CT/CV/CX/D3/D2 /BE/BL/BI/BC < /D1η/CR /B4/BD /CB /B5< /BF/BC/BD/BC /C5/CT/CE/BB /CR /BE/BA/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig/CG /B4/BF/BK/BJ/BE/B5 /C3× /BU/B4 /CG→ /BW /BC /BW /BCπ /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BE± /BC. /BF/BD /B7/BC. /BE/BF − /BC. /BF/BC /BD. /BE/BE± /BC. /BF/BD /B7/BC. /BE/BF − /BC. /BF/BC /BD. /BE/BE± /BC. /BF/BD /B7/BC. /BE/BF − /BC. /BF/BC /BD. /BE/BE± /BC. /BF/BD /B7/BC. /BE/BF − /BC. /BF/BC /BD/BZ/C7/C3/C0/CA/C7/C7 /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT /D8/CW/CT /D2/CT/CP /D6/B9/D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /B4 /BW /BC /BW /BCπ /BC/B5 /D7/DD/D7/D8/CT/D1 /CP/D8 /CP /D1/CP/D7/D7 /BF/BK/BJ/BH . /BE±/BC. /BJ /B7/BC. /BF − /BD. /BI± /BC. /BK /C5/CT/CE/BB/CR /BE/BA /A0/parenleftbig/C3/CG /B4/BF/BL/BG/BH/B5 × /BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/C3/CG /B4/BF/BL/BG/BH/B5 × /BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig/C3/CG /B4/BF/BL/BG/BH/B5 × /BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/C3/CG /B4/BF/BL/BG/BH/B5 × /BU/B4 /CG /B4/BF/BL/BG/BH/B5 →ω /C2/ψ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BD± /BD. /BF± /BF. /BD /BJ. /BD± /BD. /BF± /BF. /BD/BJ. /BD± /BD. /BF± /BF. /BD /BJ. /BD± /BD. /BF± /BF. /BD /BD/BV/C0/C7/C1 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C0/C7/C1 /BC/BH /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /CP /D2/CT/CP /D6/B9/D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CX/D2 /D8/CW/CT ω /C2/ψ /D1/CP/D7/D7/D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 /CT/DC/CR/D0/D9/D7/CX/DA/CT /BU→ /C3ω /C2/ψ /BA /CC/CW/CT /D2/CT/DB /D7/D8/CP/D8/CT/B8 /CS/CT/D2/D3/D8/CT/CS /CP/D7 /CG /B4/BF/BL/BG/BH/B5 /B8 /CW/CP/D7 /CP /D1/CP/D7/D7/D3/CU /BF/BL/BG/BF ± /BD/BD± /BD/BF /BZ/CT/CE/BB/CR /BE/CP/D2/CS /CP /DB/CX/CS/D8/CW /A0 /BP /BK/BJ ± /BE/BE± /BE/BI /C5/CT/CE/BA /BL/BF/BL /BL/BF/BL/BL/BF/BL /BL/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig/C3±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BK/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BK/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK/BL± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BE± /BC. /BC/BD± /BC. /BC/BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BJ/BJ/BH± /BC. /BC/BD/BH± /BC. /BC/BE/BH /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C1 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BK/BH± /BC. /BC/BJ± /BC. /BC/BL /BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BE/BU/CA/C7/BW /CH /BK/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/D7/CT/CT/D2 /BF/BZ/C1/BT/C6/C6/C1/C6/C1 /BK/BE /BV/CD/CB/BU /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C1 /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D7/D9/D1 /D3/CU /BU→ /C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV /CP/D2/CS /BU→/C3−/CP/D2/DD/D8/CW/CX/D2/CV /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /DA/CP/D0/D9/CT/D7/BA/BE/BT/D7/D7/D9/D1/CX/D2/CV /A7 /B4/BG /CB /B5→ /BU /BU /B8 /CP /D8/D3/D8/CP/D0 /D3/CU /BF . /BF/BK± /BC. /BF/BG± /BC. /BI/BK /CZ /CP/D3/D2/D7 /D4 /CT/D6 /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD /CX/D7 /CU/D3/D9/D2/CS/B4/D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B5/BA /C1/D2 /D8/CW/CT /CR/D3/D2/D8/CT/DC/D8 /D3/CU /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /BU /B9/CS/CT/CR/CP /DD /D1/D3 /CS/CT/D0/B8 /D8/CW/CX/D7/D0/CT/CP/CS/D7 /D8/D3 /CP /DA/CP/D0/D9/CT /CU/D3 /D6/B4 /CQ /B9/D5/D9/CP /D6/CZ→ /CR /B9/D5/D9/CP /D6/CZ/B5/slashbig/B4 /CQ /B9/D5/D9/CP /D6/CZ→ /CP /D0 /D0 /B5/D3 /CU/BD . /BC/BL± /BC. /BF/BF± /BC. /BD/BF/BA/BF/BZ/C1/BT/C6/C6/C1/C6/C1 /BK/BE /CP/D8 /BV/BX/CB/CA/B9/BV/CD/CB/BU /D3/CQ/D7/CT/D6/DA/CT/CS /BD . /BH/BK± /BC. /BF/BH /C3 /BC/D4 /CT/D6 /CW/CP/CS/D6/D3/D2/CX/CR /CT/DA/CT/D2/D8 /D1/D9/CR/CW /CW/CX/CV/CW/CT/D6/D8/CW/CP/D2 /BC . /BK/BE± /BC. /BD/BC /CQ /CT/D0/D3 /DB /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA /BV/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D4 /D6/CT/CS/D3/D1/CX/D2/CP/D2/D8 /CQ→ /CR /CG /CS/CT/CR/CP /DD /BA/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/C3 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BI± /BC. /BC/BH /BC. /BI/BI± /BC. /BC/BH/BC. /BI/BI± /BC. /BC/BH /BC. /BI/BI± /BC. /BC/BH /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BE/BC± /BC. /BC/BD/BF± /BC. /BC/BF/BK /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BI± /BC. /BC/BH± /BC. /BC/BJ /BE/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /C1/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /CT/D7/D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/BA /C5/CX/DC/CX/D2/CV /CT/AB/CT/CR/D8/D7 /DB /CT/D6/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6/CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV/CP /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D6 /D3/CU /B4/BD/BK . /BD± /BG. /BF/B5/B1/BA/BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /C1/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/CW/D6/D3/D9/CV/CW /D1/CX/DC/CX/D2/CV/D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/BA/A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/C3−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BG /BC. /BD/BF± /BC. /BC/BG/BC. /BD/BF± /BC. /BC/BG /BC. /BD/BF± /BC. /BC/BG /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI/BH± /BC. /BC/BD/BD± /BC. /BC/BF/BI /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BL± /BC. /BC/BH± /BC. /BC/BE /BE/BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /C1/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /CT/D7/D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D1/CX/DC/CX/D2/CV /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/BA /C5/CX/DC/CX/D2/CV /CT/AB/CT/CR/D8/D7 /DB /CT/D6/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6/CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV/CP /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D6 /D3/CU /B4/BD/BK . /BD± /BG. /BF/B5/B1/BA/BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D0/CX/CT/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/B9/CZ /CP/D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /C1/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D8/CW/D6/D3/D9/CV/CW /D1/CX/DC/CX/D2/CV/D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2/BA/A0/parenleftbig/C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig/C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /BC/BB /C3 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BG± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BG/BE± /BC. /BC/BD/BC± /BC. /BC/BG/BE /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BF± /BC. /BC/BI± /BC. /BC/BI /BT/C4/BT/C5 /BK/BJ /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BV /CP/D7/D7/D9/D1/CT /CP /C3 /BC/BB /C3 /BC/D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD/D8 /DB/CX/CR/CT /D8/CW/CP/D8 /D3/CU /C3 /BC/CB /BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BE± /BC. /BC/BH/BG± /BC. /BC/BE/BG /BC. /BD/BK/BE± /BC. /BC/BH/BG± /BC. /BC/BE/BG/BC. /BD/BK/BE± /BC. /BC/BH/BG± /BC. /BC/BE/BG /BC. /BD/BK/BE± /BC. /BC/BH/BG± /BC. /BC/BE/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/BB /C3∗/B4/BK/BL/BE/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BI± /BC. /BC/BD/BI± /BC. /BC/BE/BC /BC. /BD/BG/BI± /BC. /BC/BD/BI± /BC. /BC/BE/BC/BC. /BD/BG/BI± /BC. /BC/BD/BI± /BC. /BC/BE/BC /BC. /BD/BG/BI± /BC. /BC/BD/BI± /BC. /BC/BE/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE/BG± /BC. /BH/BG± /BC. /BF/BE /BG. /BE/BG± /BC. /BH/BG± /BC. /BF/BE/BG. /BE/BG± /BC. /BH/BG± /BC. /BF/BE /BG. /BE/BG± /BC. /BH/BG± /BC. /BF/BE /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BH/BC /BL/BC /BE/C4/BX/CB/C1/BT/C3 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BE/BG /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /BU/B4 /BU /B7→ /C3∗/B4/BK/BL/BE/B5 /B7γ /B5 /CP/D2/CS /BU/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D6/CT/B9/D4/D3 /D6/D8/CT/CS /CX/D2 /BV/C7 /BT/C6 /BC/BC /CQ /DD /CP/D7/D7/D9/D1/CX/D2/CV /CU/D9/D0/D0 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BA/BE/C4/BX/CB/C1/BT/C3 /BL/BE /D7/CT/D8 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /BU/B4 /CQ→ /D7γ /B5< /BE. /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/CU/D3 /D6 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU /D1/CP/D7/D7/CT/D7 /D3/CU /BK/BL/BE/DF /BE/BC/BG/BH /C5/CT/CE/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D7 /B9/D5/D9/CP /D6/CZ/CW/CP/CS/D6/D3/D2/CX/DE/CP/D8/CX/D3/D2/BA/A0/parenleftbig η /C3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig η /C3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/parenleftbig η /C3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig η /C3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH± /BD. /BF /B7/BD. /BE − /BC. /BL /BK. /BH± /BD. /BF /B7/BD. /BE − /BC. /BL /BK. /BH± /BD. /BF /B7/BD. /BE − /BC. /BL /BK. /BH± /BD. /BF /B7/BD. /BE − /BC. /BL /BD/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/D1η /C3< /BE/BA/BG /BZ/CT/CE/BB/CR /BE/A1/BC/B7 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5 /A1/BC/B7 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5/A1/BC/B7 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5 /A1/BC/B7 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5/A1/BC/B7 /CS/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2 /CP/D7/DD/D1/D1/CT/D8/D6/DD /CQ /CT/D8 /DB /CT/CT/D2 /A0/B4 /BU /BC→ /C3∗/B4/BK/BL/BE/B5 /BCγ /B5/CP /D2 /CS/A0 /B4 /BU /B7→/C3∗/B4/BK/BL/BE/B5 /B7γ /B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BC± /BC. /BC/BG/BH± /BC. /BC/BF/BJ /BC. /BC/BH/BC± /BC. /BC/BG/BH± /BC. /BC/BF/BJ/BC. /BC/BH/BC± /BC. /BC/BG/BH± /BC. /BC/BF/BJ /BC. /BC/BH/BC± /BC. /BC/BG/BH± /BC. /BC/BF/BJ /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /CU/D6/D3/D1 /A7 /B4/BG /CB /B5 /CS/CT/CR/CP /DD/D7 /CA /B7/ /BC/BP/BD. /BC/BC/BI±/BC. /BC/BG/BK /CP/D2/CS /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D6/CP/D8/CX/D3 /D3/CU τ/BU /B7 /BBτ/BU /BC /BP/BD. /BC/BK/BF± /BC. /BC/BD/BJ/BA /CC/CW/CT /BL/BC/B1 /BV/C4 /CX/D2/D8/CT/D6/DA/CP/D0 /CX/D7 − /BC. /BC/BG/BI< /A1/BC/B7< /BC/BA/BD/BG/BI/BA /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE. /BJ× /BD/BC− /BH< /BD/BE. /BJ× /BD/BC− /BH< /BD/BE. /BJ× /BD/BC− /BH< /BD/BE. /BJ× /BD/BC− /BH/BL/BC /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI× /BD/BC− /BF/BL/BC /BE/C4/BX/CB/C1/BT/C3 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BG. /BD× /BD/BC− /BG/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/C4/BX/CB/C1/BT/C3 /BL/BE /D7/CT/D8 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /BU/B4 /CQ→ /D7γ /B5< /BE. /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/CU/D3 /D6 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU /D1/CP/D7/D7/CT/D7 /D3/CU /BK/BL/BE/DF /BE/BC/BG/BH /C5/CT/CE/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D7 /B9/D5/D9/CP /D6/CZ/CW/CP/CS/D6/D3/D2/CX/DE/CP/D8/CX/D3/D2/BA/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BI /B7/BC. /BH/BL − /BC. /BH/BF± /BC. /BD/BF /BD. /BI/BI /B7/BC. /BH/BL − /BC. /BH/BF± /BC. /BD/BF/BD. /BI/BI /B7/BC. /BH/BL − /BC. /BH/BF± /BC. /BD/BF /BD. /BI/BI /B7/BC. /BH/BL − /BC. /BH/BF± /BC. /BD/BF /BD/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK/BF /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C7 /BT/C6 /BC/BC /D3/CQ/D8/CP/CX/D2/D7 /CP /AC/D8/D8/CT/CS /D7/CX/CV/D2/CP/D0 /DD/CX/CT/D0/CS /D3/CU /BD/BH . /BL /B7/BH. /BJ − /BH. /BE /CT/DA/CT/D2/D8/D7/BA /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2 /CQ /DD/C3∗/B4/BD/BG/BD/BC/B5 /DD/CX/CT/D0/CS/CT/CS /CP /D6/CP/D8/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BC/BN /D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7 /D2/D3 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D3/D2/BA/A0/parenleftbig/C3/BE /B4/BD/BJ/BJ/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/C3/BE /B4/BD/BJ/BJ/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/A0/parenleftbig/C3/BE /B4/BD/BJ/BJ/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/C3/BE /B4/BD/BJ/BJ/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF/BL/BC /BD/C4/BX/CB/C1/BT/C3 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C4/BX/CB/C1/BT/C3 /BL/BE /D7/CT/D8 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /BU/B4 /CQ→ /D7γ /B5< /BE. /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/CU/D3 /D6 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU /D1/CP/D7/D7/CT/D7 /D3/CU /BK/BL/BE/DF /BE/BC/BG/BH /C5/CT/CE/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D7 /B9/D5/D9/CP /D6/CZ/CW/CP/CS/D6/D3/D2/CX/DE/CP/D8/CX/D3/D2/BA/A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/C3∗/BF /B4/BD/BJ/BK/BC/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ× /BD/BC− /BH< /BF. /BJ× /BD/BC− /BH< /BF. /BJ× /BD/BC− /BH< /BF. /BJ× /BD/BC− /BH/BL/BC /BD/C6/C1/CB/C0/C1/BW /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BC× /BD/BC− /BF/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /C0 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CT/D7 /BU/B4 /C3∗/BF /B4/BD/BJ/BK/BC/B5 →η /C3 /B5/BP/BC. /BD/BD /B7/BC. /BC/BH − /BC. /BC/BG /BA/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/C3∗/BG /B4/BE/BC/BG/BH/B5 γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF/BL/BC /BD/C4/BX/CB/C1/BT/C3 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C4/BX/CB/C1/BT/C3 /BL/BE /D7/CT/D8 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CR/CT/D7/D7 /BU/B4 /CQ→ /D7γ /B5< /BE. /BK× /BD/BC− /BF/CP/D8 /BL/BC/B1 /BV/C4/CU/D3 /D6 /D8/CW/CT /D6/CP/D2/CV/CT /D3/CU /D1/CP/D7/D7/CT/D7 /D3/CU /BK/BL/BE/DF /BE/BC/BG/BH /C5/CT/CE/B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D7 /B9/D5/D9/CP /D6/CZ/CW/CP/CS/D6/D3/D2/CX/DE/CP/D8/CX/D3/D2/BA/A0/parenleftbig/C3η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/C3η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/A0/parenleftbig/C3η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/C3η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BK. /BF /B7/BC. /BL − /BC. /BK± /BC. /BJ /B5× /BD/BC− /BH/B4/BK. /BF /B7/BC. /BL − /BC. /BK± /BC. /BJ /B5× /BD/BC− /BH/B4/BK. /BF /B7/BC. /BL − /BC. /BK± /BC. /BJ /B5× /BD/BC− /BH/B4/BK. /BF /B7/BC. /BL − /BC. /BK± /BC. /BJ /B5× /BD/BC− /BH/BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD /B7/BD. /BC − /BC. /BL± /BC. /BH /BG. /BD /B7/BD. /BC − /BC. /BL± /BC. /BH/BG. /BD /B7/BD. /BC − /BC. /BL± /BC. /BH /BG. /BD /B7/BD. /BC − /BC. /BL± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BE /BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig/C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/A0/parenleftbig/C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig/C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BE× /BD/BC− /BI < /BH. /BE× /BD/BC− /BI< /BH. /BE× /BD/BC− /BI < /BH. /BE× /BD/BC− /BI/BL/BC /BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BD. /BK/BC /B7/BC. /BG/BL − /BC. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BH/B4/BD. /BK/BC /B7/BC. /BG/BL − /BC. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BH/B4/BD. /BK/BC /B7/BC. /BG/BL − /BC. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BH/B4/BD. /BK/BC /B7/BC. /BG/BL − /BC. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BH/BD/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/C3φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig/C3φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/C3φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF /B7/BC. /BL − /BC. /BK± /BC. /BF /BE. /BF /B7/BC. /BL − /BC. /BK± /BC. /BF/BE. /BF /B7/BC. /BL − /BC. /BK± /BC. /BF /BE. /BF /B7/BC. /BL − /BC. /BK± /BC. /BF /BD/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2 /D4/CP/CX/D6/D7 /CP/D2/CS /CX/D7/D3/D7/D4/CX/D2 /D7/DD/D1/D1/CT/D8/D6/DD /BA/A0/parenleftbig /CQ→ /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig /CQ→ /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/A0/parenleftbig /CQ→ /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig /CQ→ /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BI± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BI± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH/BI± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BI± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL/BD± /BC. /BL/BD± /BC. /BI/BG /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BF. /BL/BE± /BC. /BF/BD± /BC. /BG/BJ /BD, /BF/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BG/BL± /BC. /BE/BC /B7/BC. /BH/BL − /BC. /BG/BI /BD, /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BH/BC± /BC. /BF/BE± /BC. /BF/BD /BD, /BH/C3 /C7/C8/C8/BX/C6/BU/CD/CA/BZ /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF. /BE/BL± /BC. /BG/BG± /BC. /BE/BL /BD, /BI/BV/C0/BX/C6 /BC/BD /BV /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BF/BI± /BC. /BH/BF /B7/BC. /BI/BH − /BC. /BI/BK /BJ/BT/BU/BX /BC/BD /BY /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C3 /C7/C8/C8/BX/C6/BU/CD/CA/BZ /BC/BG/BE. /BF/BE± /BC. /BH/BJ± /BC. /BF/BH /BT/C4/BT/C5 /BL/BH /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BV/C0/BX/C6 /BC/BD /BV /BL/BG/BC /BL/BG/BC/BL/BG/BC /BL/BG/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /BD/CF /CT/CR /D3 /D6/D6/CT/CR/D8 /CX/D8 /D8/D3 /BXγ> /BD/BA/BI /BZ/CT/CE /D9/D7/CX/D2/CV /D8/CW/CT /D1/CT/D8/CW/D3 /CS /D3/CU /CW/CT/D4/B9/D4/CW/BB/BC/BH/BC/BJ/BE/BH/BF /B4/CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/D6/CT/CT/D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3 /CS/CT/D0/D7/B5/BA/BE/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS/CX/D7 /B4/BF. /BI/BI± /BC. /BK/BH± /BC. /BI/BC/B5× /BD/BC− /BG/CU/D3 /D6 /BXγ> /BD/BA/BL /BZ/CT/CE/BA /BF/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D7 /B4/BF . /BI/BJ± /BC. /BE/BL± /BC. /BG/BH/B5× /BD/BC− /BG/CU/D3 /D6 /BXγ> /BD/BA/BL /BZ/CT/CE/BA /BG/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D7 /B4/BF . /BE/BJ± /BC. /BD/BK /B7/BC. /BH/BH − /BC. /BG/BE /B5× /BD/BC− /BG/CU/D3 /D6 /BXγ> /BD/BA/BL /BZ/CT/CE/BA/BH/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D7 /B4/BF . /BH/BH± /BC. /BF/BE± /BC. /BF/BE/B5× /BD/BC− /BG/CU/D3 /D6 /BXγ> /BD/BA/BK /BZ/CT/CE/BA/BI/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D7 /B4/BF . /BE/BD± /BC. /BG/BF /B7/BC. /BF/BE − /BC. /BE/BL /B5× /BD/BC− /BG/CU/D3 /D6 /BXγ> /BE/BA/BC /BZ/CT/CE/BA/BJ/BT/BU/BX /BC/BD /BY /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT/CX/D6 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /B4± /BC. /BG/BE /B7/BC. /BH/BC − /BC. /BH/BG /B5× /BD/BC− /BG/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT/D1 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/A0/parenleftbig /CQ→ /D7 /CV/D0/D9/D3/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig /CQ→ /D7 /CV/D0/D9/D3/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/A0/parenleftbig /CQ→ /D7 /CV/D0/D9/D3/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig /CQ→ /D7 /CV/D0/D9/D3/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI/BK< /BC. /BC/BI/BK< /BC. /BC/BI/BK< /BC. /BC/BI/BK/BL/BC /BD/BV/C7 /BT/C6 /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BK /BE /BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BW /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/C7 /BT/C6 /BL/BK /D9/D7/CT/D7 /BW /B9/lscript /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/BA/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BW /D9/D7/CT /CU/D9/D0/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /D3/D2/CT /BU /CS/CT/CR/CP /DD /CP/D7 /D8/CP/CV/BA /CC/DB /D3 /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7/CU/D3 /D6 /CR/CW/CP /D6/D1/D0/CT/D7/D7 /BU /CS/CT/CR/CP /DD /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CT/CX/D8/CW/CT/D6 /CQ→ /D7 /CV/D0/D9/D3/D2 /D3 /D6 /CQ→ /D9 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/BA/C1/CU /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CQ→ /D7 /CV/D0/D9/D3/D2 /D8/CW/CT/DD /AC/D2/CS /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU ∼ /BC. /BC/BE/BI /D3 /D6 /D8/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D5/D9/D3/D8/CT/CS /CP/CQ /D3/DA/CT/BA /CA/CT/D7/D9/D0/D8 /CX/D7 /CW/CX/CV/CW/D0/DD /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BG× /BD/BC− /BG < /BG. /BG× /BD/BC− /BG< /BG. /BG× /BD/BC− /BG < /BG. /BG× /BD/BC− /BG/BL/BC /BD/BU/CA/C7 /CF/BW/BX/CA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/CA/C7 /CF/BW/BX/CA /BL/BK /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CW/CX/CV/CW /D1/D3/D1/CT/D2/D8/D9/D1 /BU→η /CG/D7 /CQ/CT /D8 /DB /CT/CT/D2 /BE. /BD /CP/D2/CS /BE . /BJ/BZ /CT /CE /BB /CR /BA/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig η/prime/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BC. /BK± /BC. /BL /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BY /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BI± /BD. /BD± /BC. /BI /BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BE± /BD. /BI /B7/BD. /BF − /BE. /BC /BF/BU/CA/C7 /CF/BW/BX/CA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /CU/D3 /D6 /CW/CX/CV/CW /D1/D3/D1/CT/D2/D8/D9/D1 η /CQ/CT /D8 /DB /CT/CT/D2 /BE/BA/BC /CP/D2/CS /BE/BA/BJ /BZ/CT/CE /CX/D2 /D8/CW/CT/A7 /B4/BG /CB /B5 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CU/D6/CP/D1/CT/BA /CG/D7 /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP /D6/CT/CR/D3/CX/D0 /D7/DD/D7/D8/CT/D1 /CR/D3/D2/D7/CX/D7/D8/CX/D2/CV /D3/CU /CP /CZ /CP/D3/D2 /CP/D2/CS /DE/CT/D6/D3/D8/D3 /CU/D3/D9/D6 /D4/CX/D3/D2/D7/BA/BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BF /D3/CQ/D7/CT/D6/DA/CT/CS /CP /D7/CX/CV/D2/CP/D0 /D3/CU /BI/BD . /BE± /BD/BF. /BL /CT/DA/CT/D2/D8/D7 /CX/D2 /BU→η/prime/CGnc /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D3 /D6/CW/CX/CV/CW /D1/D3/D1/CT/D2/D8/D9/D1 η/prime/CQ/CT /D8 /DB /CT/CT/D2 /BE/BA/BC /CP/D2/CS /BE/BA/BJ /BZ/CT/CE/BB /CR /CX/D2 /D8/CW/CT /A7 /B4/BG /CB /B5 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CU/D6/CP/D1/CT/BA /CC/CW/CT/CGnc /CS/CT/D2/D3/D8/CT/D7 /CK/CR/CW/CP /D6/D1/D0/CT/D7/D7Ꜽ/CW/CP/CS/D6/D3/D2/CX/CR /D7/D8/CP/D8/CT/D7 /D6/CT/CR/D3/CX/D0/CX/D2/CV /CP/CV/CP/CX/D2/D7/D8 η/prime/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CR/D3/D1/CQ/CX/D2/CT/D7/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BF/BU/CA/C7 /CF/BW/BX/CA /BL/BK /D3/CQ/D7/CT/D6/DA/CT/CS /CP /D7/CX/CV/D2/CP/D0 /D3/CU /BF/BL . /BC± /BD/BD. /BI /CT/DA/CT/D2/D8/D7 /CX/D2 /CW/CX/CV/CW /D1/D3/D1/CT/D2/D8/D9/D1 /BU→η/prime/CG/D7/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /BE. /BC /CP/D2/CS /BE . /BJ /BZ/CT/CE/BB /CR /BA /CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CX/D2/D8/CT/D6/B9/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /CQ→ /D7/CV /B8 /DB/CW/CT/D6/CT /D8/CW/CT /D0/CP/D7/D8 /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT/CR/D3/D0/D3 /D6/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CQ→ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/BA/A0/parenleftbig ργ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig ργ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/A0/parenleftbig ργ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig ργ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BI /B7/BC. /BE/BL − /BC. /BE/BJ± /BC. /BD/BC /BD. /BF/BI /B7/BC. /BE/BL − /BC. /BE/BJ± /BC. /BD/BC/BD. /BF/BI /B7/BC. /BE/BL − /BC. /BE/BJ± /BC. /BD/BC /BD. /BF/BI /B7/BC. /BE/BL − /BC. /BE/BJ± /BC. /BD/BC/BT /CD/BU/BX/CA/CC /BC/BJ /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BL /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BG /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 < /BD/BG /BL/BC /BE/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /A0/B4 /BU→ργ /B5/BP/A0 /B4 /BU /B7→ρ /B7γ /B5/BP/BE/A0 /B4 /BU /BC→ρ /BCγ /B5 /CP/D2/CS /D9/D7/CT/D7 /D0/CX/CU/CT/D8/CX/D1/CT /D6/CP/D8/CX/D3 /D3/CU τ/BU /B7 /BBτ/BU /BC /BP/BD. /BC/BK/BF± /BC. /BC/BD/BJ/BA/BE/BV/C7 /BT/C6 /BC/BC /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /BU→ργ /B5/BB/BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 γ /B5< /BC. /BF/BE /CP/D8 /BL/BC/B1/BV/C4 /CP/D2/CS /D7/CR/CP/D0/CT/CS /CQ /DD/D8/CW/CT /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 γ /B5/BP/B4/BG. /BE/BG± /BC. /BH/BG± /BC. /BF/BE/B5× /BD/BC− /BH/BA/A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BK± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BK± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BH /B7/BC. /BE/BH − /BC. /BE/BG± /BC. /BC/BL /BT /CD/BU/BX/CA/CC /BC/BJ /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BD. /BF/BE /B7/BC. /BF/BG − /BC. /BF/BD /B7/BC. /BD/BC − /BC. /BC/BL /C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI± /BC. /BF± /BC. /BD /BT /CD/BU/BX/CA/CC /BC/BH /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /C4 < /BD. /BG /BL/BC /C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/A0/BJ/BL /BB/A0/BI/BE /A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/A0/BJ/BL /BB/A0/BI/BE /A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/A0/BJ/BL /BB/A0/BI/BE /A0/parenleftbig ρ /BBωγ/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5γ/parenrightbig/A0/BJ/BL /BB/A0/BI/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF/BH< /BC. /BC/BF/BH< /BC. /BC/BF/BH< /BC. /BC/BF/BH/BL/BC /BD/C5/C7/C0/BT/C8 /BT /CC/CA/BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /D0/CX/D1/CX/D8 /D3/CU/vextendsingle/vextendsingle/CE/D8/CS /BB /CE/D8/D7/vextendsingle/vextendsingle< /BC/BA/BE/BE /CP/D8 /BL/BC/B1 /BV/C4 /CX/D7 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/A0/parenleftbig π±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig π±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/A0/parenleftbig π±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig π±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BK/BH± /BC. /BC/BE/BH± /BC. /BC/BJ/BC /BF. /BH/BK/BH± /BC. /BC/BE/BH± /BC. /BC/BJ/BC/BF. /BH/BK/BH± /BC. /BC/BE/BH± /BC. /BC/BJ/BC /BF. /BH/BK/BH± /BC. /BC/BE/BH± /BC. /BC/BJ/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C1 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /CT/DC/CR/D0/D9/CS/CT/D7 π±/CU/D6/D3/D1 /C3 /BC/CB /CP/D2/CS /A3 /CS/CT/CR/CP /DD/D7/BA /C1/CU /CX/D2/CR/D0/D9/CS/CT/CS/B8 /D8/CW/CT/DD /AC/D2/CS /BG . /BD/BC/BH±/BC. /BC/BE/BH± /BC. /BC/BK/BC/BA /A0/parenleftbig π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/A0/parenleftbig π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BH± /BC. /BC/BE± /BC. /BD/BD /BE. /BF/BH± /BC. /BC/BE± /BC. /BD/BD/BE. /BF/BH± /BC. /BC/BE± /BC. /BD/BD /BE. /BF/BH± /BC. /BC/BE± /BC. /BD/BD /BD/BT/BU/BX /BC/BD /C2 /BU/BX/C4/C4 /CT /B7/CT→ /A7 /B4/BG /CB /B5/BD/BY /D6/D3/D1 /CU/D9/D0/D0/DD /CX/D2/CR/D0/D9/D7/CX/DA/CT π /BC/DD/CX/CT/D0/CS /DB/CX/D8/CW /D2/D3 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /CS/CT/CR/CP /DD/D7 /D3/CU /C3 /BC/CB /D3 /D6 /D3/D8/CW/CT/D6 /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig η /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BI± /BC. /BC/BD/BD± /BC. /BC/BD/BE /BC. /BD/BJ/BI± /BC. /BC/BD/BD± /BC. /BC/BD/BE/BC. /BD/BJ/BI± /BC. /BC/BD/BD± /BC. /BC/BD/BE /BC. /BD/BJ/BI± /BC. /BC/BD/BD± /BC. /BC/BD/BE/C3/CD/BU/C7/CC /BT /BL/BI /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/A0/parenleftbig ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig ρ /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BK± /BC. /BC/BG/BE± /BC. /BC/BF/BE /BC. /BE/BC/BK± /BC. /BC/BG/BE± /BC. /BC/BF/BE/BC. /BE/BC/BK± /BC. /BC/BG/BE± /BC. /BC/BF/BE /BC. /BE/BC/BK± /BC. /BC/BG/BE± /BC. /BC/BF/BE/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig ω /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig ω /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/A0/parenleftbig ω /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig ω /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BD< /BC. /BK/BD< /BC. /BK/BD< /BC. /BK/BD/BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BG/BF± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BG/BF± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BG/BF± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BG/BF± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH/BF± /BC. /BC/BC/BC/BH± /BC. /BC/BC/BF/BC /C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BG/BD± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BD/BE /BT /CD/BU/BX/CA/CC /BC/BG /CB /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BL/BC± /BC. /BC/BC/BF/BC± /BC. /BC/BC/BF/BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C2 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE/BF± /BC. /BC/BC/BI± /BC. /BC/BC/BH /BU/C7/CA/CC/C7/C4/BX/CC/CC/C7/BK/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BE. /BE× /BD/BC− /BH< /BE. /BE× /BD/BC− /BH< /BE. /BE× /BD/BC− /BH< /BE. /BE× /BD/BC− /BH/BL/BC /BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BK /BV/C4/BX/BE/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/A0/parenleftbig/A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR /BB /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BD/BE /BC. /BC/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BD/BE/BC. /BC/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BD/BE /BC. /BC/BG/BH± /BC. /BC/BC/BG± /BC. /BC/BD/BE /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BV /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI/BG± /BC. /BC/BC/BK± /BC. /BC/BC/BK /BE/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BG± /BC. /BC/BL /BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BX /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BC. /BD/BD/BE /BL/BC /BG/BT/C4/BT/C5 /BK/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BV /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BG/BH± /BC. /BC/BC/BF± /BC. /BC/BD/BE /CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5×/BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /D6/CT/D7/D9/D0/D8 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D0/CT/D4/D8/D3/D2 /CQ/CP /D6/DD /D3/D2 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /BT/D7/D7/D9/D1/CT/D7 /CP/D0/D0 /CR/CW/CP /D6/D1/CT/CS/CQ/CP /D6/DD /D3/D2/D7 /CX/D2 /BU /BC/CP/D2/CS /BU±/CS/CT/CR/CP /DD/CP /D6/CT /A3/CR /BA/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BX /D1/CT/CP/D7/D9/D6/CT/CS /BU/B4 /BU→ /A3 /B7/CR /CG/B5· /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BC . /BF/BC± /BC. /BD/BE± /BC. /BC/BI/B5/B1/CP/D2/CS /D9/D7/CT/CS /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BE . /BE± /BD. /BC/B5/B1 /CU/D6/D3/D1 /BT/BU/CA/BT/C5/CB /BK/BC /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP/CQ /D3/DA/CT /D2/D9/D1/CQ /CT/D6/BA/BG/BT/D7/D7/D9/D1/CX/D2/CV /CP/D0/D0 /CQ/CP /D6/DD /D3/D2/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /CR/CW/CP /D6/D1/CT/CS /CQ/CP /D6/DD /D3/D2/D7/B8 /BT/C4/BT/C5 /BK/BI /CR/D3/D2/CR/D0/D9/CS/CT /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /BJ . /BG± /BE. /BL/B1/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CV/CX/DA/CT/D2 /CP/CQ /D3/DA/CT /CX/D7 /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/A0/parenleftbig/A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK/BK /BB/A0/BK/BL /A0/parenleftbig/A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /A3−/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK/BK 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/BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /A6−/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/CL< /BC. /BC/BC/BC/BG/BK/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC. /BC/BH/BC/BA /BL/BG/BD /BL/BG/BD/BL/BG/BD /BL/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/A0/parenleftbig /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BI± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BE /BC. /BC/BC/BG/BI± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BE/BC. /BC/BC/BG/BI± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BE /BC. /BC/BC/BG/BI± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BD/BE/BJ/BI /BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C8/CA/C7/BV/BT/CA/C1/C7 /BL/BG /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU→ /A6 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/CL /BP /BC . /BC/BC/BC/BE/BF ±/BC. /BC/BC/BC/BC/BK ± /BC. /BC/BC/BC/BC/BJ/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /B4 /BH . /BC± /BD. /BF/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT 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/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP /BC. /BC/BH/BC/BA/A0/parenleftbig/A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/A0/parenleftbig/A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/A4 /BC/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /BC/CR→ /A4−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BF± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BE/BD/BD± /BC. /BC/BD/BL± /BC. /BC/BE/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C5 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BD/BG/BG± /BC. /BC/BG/BK± /BC. /BC/BE/BD /BE/BU/BT/CA/C1/CB/C0 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /DD/CX/CT/D0/CS /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D6/CT/D5/D9/CX/D6/CX/D2/CV /D8/CW/CT /D1/D3/D1/CT/D2/D8/D9/D1 /C8 < /BE/BA/BD/BH /BZ/CT/CE/BB/CR/BA/BE/BU/BT/CA/C1/CB/C0 /BL/BJ /AC/D2/CS /BJ/BL ± /BE/BJ /A4 /BC/CR /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/A0/parenleftbig/A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/A4 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /A4 /B7/CR→ /A4−π /B7π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH/BF± /BC. /BC/BL/BI /B7/BC. /BC/BK/BH − /BC. /BC/BI/BH /BC. /BG/BH/BF± /BC. /BC/BL/BI /B7/BC. /BC/BK/BH − /BC. /BC/BI/BH /BC. /BG/BH/BF± /BC. /BC/BL/BI /B7/BC. /BC/BK/BH − /BC. /BC/BI/BH /BC. /BG/BH/BF± /BC. /BC/BL/BI /B7/BC. /BC/BK/BH − /BC. /BC/BI/BH /BD/BU/BT/CA/C1/CB/C0 /BL/BJ /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BU/BT/CA/C1/CB/C0 /BL/BJ /AC/D2/CS /BD/BE/BH ± /BE/BK /A4 /B7/CR /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/C1/D2/CR/D0/D9/CS/CT/D7 /D4 /CP/D2/CS /D4 /CU/D6/D3/D1 /A3 /CP/D2/CS /A3 /CS/CT/CR/CP /DD /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BC± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BC± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BC± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BC± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C1 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BC± /BC. /BC/BC/BH± /BC. /BC/BC/BF /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BK/BE± /BC. /BC/BC/BH /B7/BC. /BC/BD/BF − /BC. /BC/BD/BC /BE/BD/BI/BF /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BE/BD /BE/BT/C4/BT/C5 /BK/BF /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C3 /CX/D2/CR/D0/D9/CS/CT /CS/CX/D6/CT/CR/D8 /CP/D2/CS /D2/D3/D2/CS/CX/D6/CT/CR/D8 /D4 /D6/D3/D8/D3/D2/D7/BA/BE/BT/C4/BT/C5 /BK/BF /BU /D6/CT/D4 /D3 /D6/D8/CT/CS /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8 /CP/D7 > /BC. /BC/BF/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BL/BA /BW/CP/D8/CP /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/CT/D5/D9/CP/D0 /DD/CX/CT/D0/CS/D7 /D3/CU /D4 /CP/D2/CS /D4 /BA /CD/D7/CX/D2/CV /CP/D7/D7/D9/D1/CT/CS /DD/CX/CT/D0/CS/D7 /CQ /CT/D0/D3 /DB /CR/D9/D8/B8 /BU/B4 /BU→ /D4 /B7 /CG/B5 /BP /BC/BA/BC/BF /D2/D3/D8/CX/D2/CR/D0/D9/CS/CX/D2/CV /D4 /D6/D3/D8/D3/D2/D7 /CU/D6/D3/D1 /A3 /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/A0/parenleftbig/D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/D4 /BB /D4 /B4/CS/CX/D6/CT/CR/D8/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BH± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BF/BH /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /C1 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BH/BI± /BC. /BC/BC/BI± /BC. /BC/BC/BH /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BH/BH± /BC. /BC/BD/BI /BD/BE/BE/BC /BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C3 /D7/D9/CQ/D8/D6/CP/CR/D8 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /A3 /CS/CT/CR/CP /DD /CU/D6/D3/D1 /D8/CW/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3/D8/D3/D2 /DD/CX/CT/D0/CS/BA/A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BC± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BK± /BC. /BC/BC/BG± /BC. /BC/BC/BI /BE/BL/BL/BK /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BI /BL/BG/BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /C3 /BT/CA/BZ /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BE± /BC. /BC/BC/BF± /BC. /BC/BC/BE/BE /BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C6 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI > /BC. /BC/BD/BD /BE/BT/C4/BT/C5 /BK/BF /BU /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C6 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CQ→ /BU /B5/BP /BC. /BK/BI/BK± /BC. /BC/BG/BD/B8 /CX/BA/CT/BA /B8 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/B8 /BU±/B8/CP/D2/CS /BU/D7 /BA/BE/BT/C4/BT/C5 /BK/BF /BU /D6/CT/D4 /D3 /D6/D8/CT/CS /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8 /CP/D7> /BC. /BC/BE/BE± /BC. /BC/BC/BJ± /BC. /BC/BC/BG/BA /CE /CP/D0/D9/CT/D7 /CP /D6/CT /CU/D3 /D6/B4/BU/B4 /A3 /CG/B5/B7/BU/B4 /A3 /CG/B5/B5/BB/BE/BA /BW/CP/D8/CP /CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CT/D5/D9/CP/D0 /DD/CX/CT/D0/CS/D7 /D3/CU /D4 /CP/D2/CS /D4 /BA /CD/D7/CX/D2/CV /CP/D7/D7/D9/D1/CT/CS/DD/CX/CT/D0/CS/D7 /CQ /CT/D0/D3 /DB /CR/D9/D8/B8 /BU/B4 /BU→ /A3 /CG/B5 /BP /BC/BA/BC/BF/BA/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BF /A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BF /A0/parenleftbig/A3 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/BB/A0/BD/BC/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BF /BL/BC /BD/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /DA/CP/D0/D9/CT /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT/CX/D6 /A0/B4 /A3 /A3 /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/D7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/D7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/A0/parenleftbig/D7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/D7/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC/BG± /BD. /BF/BC /B7/BC. /BK/BJ − /BC. /BK/BF /BD/C1/CF /BT/CB/BT/C3/C1 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BI. /BC± /BD. /BJ± /BD. /BF /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BC± /BE. /BF /B7/BD. /BF − /BD. /BD /BE/C3/BT/C6/BX/C3 /C7 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C1 /CF /BT/CB/BT/C3/C1 /BC/BH < /BH/BJ /BL/BC /BZ/C4/BX/C6/C6 /BL/BK /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BH/BC/BC/BC/BC /BL/BC /BU/BX/BU/BX/C3 /BK/BD /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D5/D9/CX/D6/CT/D7 /C5/lscript /B7/lscript−> /BC. /BE /BZ/CT/CE/BB /CR /BE/BA/BE/CA/CT/D5/D9/CX/D6/CT/D7 /C5/CT /B7/CT−> /BC. /BE /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig/D7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/D7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/A0/parenleftbig/D7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/D7µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD/BF± /BD. /BC/BH /B7/BC. /BK/BH − /BC. /BK/BD /BD/C1/CF /BT/CB/BT/C3/C1 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BC± /BE. /BK± /BD. /BE /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BL± /BE. /BD /B7/BE. /BD − /BD. /BH /C3/BT/C6/BX/C3 /C7 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C1 /CF /BT/CB/BT/C3/C1 /BC/BH < /BH/BK /BL/BC /BZ/C4/BX/C6/C6 /BL/BK /BV/C4/BX/C7 /CT 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/B7µ−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD/BC/BL /B7/A0/BD/BD/BC /B5/BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BE× /BD/BC− /BH< /BG. /BE× /BD/BC− /BH< /BG. /BE× /BD/BC− /BH< /BG. /BE× /BD/BC− /BH/BL/BC /BZ/C4/BX/C6/C6 /BL/BK /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BE/BG /BL/BC /BD/BU/BX/BT/C6 /BK/BJ /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD /BZ/C4/BX/C6/C6 /BL/BK < /BC. /BC/BC/BI/BE /BL/BC /BE/BT /CE/BX/CA/CH /BK/BG /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD 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/BG. /BH± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD/BD± /BC. /BK/BF /B7/BC. /BK/BH − /BC. /BK/BD /BD/C1/CF /BT/CB/BT/C3/C1 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BH. /BI± /BD. /BH± /BD. /BF /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD± /BD. /BG /B7/BD. /BG − /BD. /BD /BE/C3/BT/C6/BX/C3 /C7 /BC/BF /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD/C1 /CF /BT/CB/BT/C3/C1 /BC/BH/BD/CA/CT/D5/D9/CX/D6/CT/D7 /C5/lscript /B7/lscript−> /BC. /BE /BZ/CT/CE/BB /CR /BE/BA/BE/CA/CT/D5/D9/CX/D6/CT/D7 /C5/CT /B7/CT−> /BC. /BE /BZ/CT/CE/BB /CR /BE/BA/A0/parenleftbig π/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig π/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/A0/parenleftbig π/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig π/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BD× /BD/BC− /BK< /BL. /BD× /BD/BC− /BK< /BL. /BD× /BD/BC− /BK< /BL. /BD× /BD/BC− /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BK /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BK /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF /B7/BC. /BL − /BC. /BK± /BC. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK /B7/BD. /BH − /BD. /BF± /BC. /BF /BD, /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BG /B7/BD. /BK − /BD. /BI± /BC. /BH /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BD/BF /BL/BC /BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BF± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BF± /BE. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BF± /BE. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BF± /BE. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BJ /B7/BF. /BC − /BE. /BJ± /BD. /BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BG. /BL /B7/BH. /BE − /BG. /BI /B7/BD. /BE − /BD. /BF /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL. /BK /B7/BH. /BC − /BG. /BE± /BD. /BD /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BH/BI /BL/BC /BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE /B7/BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH /B7/BD. /BF − /BD. /BD± /BC. /BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK /B7/BD. /BE − /BD. /BD± /BC. /BG /BD, /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BH /B7/BE. /BF − /BD. /BL± /BC. /BG /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BL. /BL /B7/BG. /BC − /BF. /BE /B7/BD. /BF − /BD. /BC /BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/A0/BD/BD/BH /BB/A0/BD/BD/BF /A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/A0/BD/BD/BH /BB/A0/BD/BD/BF /A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/A0/BD/BD/BH /BB/A0/BD/BD/BF /A0/parenleftbig/C3µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3/CT /B7/CT−/parenrightbig/A0/BD/BD/BH /BB/A0/BD/BD/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BI± /BC. /BG/BK± /BC. /BC/BK /BD. /BC/BI± /BC. /BG/BK± /BC. /BC/BK/BD. /BC/BI± /BC. /BG/BK± /BC. /BC/BK /BD. /BC/BI± /BC. /BG/BK± /BC. /BC/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BF /B7/BE. /BI − /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BF /B7/BE. /BI − /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BF /B7/BE. /BI − /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BF /B7/BE. /BI − /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK /B7/BF. /BH − /BF. /BC± /BD. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BJ /B7/BF. /BI − /BF. /BD± /BD. /BC /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BJ /B7/BJ. /BI − /BI. /BD± /BD. /BI /BD/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BF/BD /BL/BC /BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /BC/CP/D2/CS /BU /B7/CP/D8 /A7 /B4/BG /CB /B5/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /CP /D8/D3/D8/CP/D0 /D3/CU/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/A0/BD/BD/BI /BB/A0/BD/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/A0/BD/BD/BI /BB/A0/BD/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/A0/BD/BD/BI /BB/A0/BD/BD/BG /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/parenrightbig/A0/BD/BD/BI /BB/A0/BD/BD/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BG/BH± /BC. /BC/BI /BC. /BL/BD± /BC. /BG/BH± /BC. /BC/BI/BC. /BL/BD± /BC. /BG/BH± /BC. /BC/BI /BC. /BL/BD± /BC. /BG/BH± /BC. /BC/BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig/C3/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig/C3/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/A0/parenleftbig/C3/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig/C3/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BL± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BF. /BG± /BC. /BJ± /BC. /BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BG. /BK /B7/BD. /BC − /BC. /BL± /BC. /BF /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BH /B7/BD. /BG − /BD. /BF± /BC. /BG /BF/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2/BJ. /BH /B7/BE. /BH − /BE. /BD± /BC. /BI /BG/BT/BU/BX /BC/BE /BU/BX/C4/C4 /CA/CT/D4/D0/BA /CQ /DD /C1/CB/C0/C1/C3/BT /CF /BT/BC /BF < /BH. /BD /BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 < /BD/BJ /BL/BC /BH/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D3 /D6 /CR/CW/CP /D6/CV/CT /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2 /D4/CP/CX/D6/D7/B8 /CX/D7/D3/D7/D4/CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/B8/D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/CU /D3 /D6 /BU→ /C3/lscript /B7/lscript−/B8 /CP/D2/CS /BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/B5 /BP /BD/BA/BF/BF/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/BT/D7/D7/D9/D1/CT/D7 /CP/D0/D0 /CU/D3/D9/D6 /BU→ /C3/lscript /B7/lscript−/D1/D3 /CS/CT/D7 /CW/CP/DA/CX/D2/CV /CT/D5/D9/CP/D0 /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CX/D2 /D8/CW/CT /AC/D8/BA/BG/BT/D7/D7/D9/D1/CT/D7 /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/BH/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CS/CX/B9/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /CP/CQ /D3/DA/CT /BC/BA/BH /BZ/CT/CE/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5/lscript /B7/lscript−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/B9/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BG± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG± /BD. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BG± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BG± /BD. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BJ. /BK /B7/BD. /BL − /BD. /BJ± /BD. /BD /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BD. /BH /B7/BE. /BI − /BE. /BG± /BC. /BK /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BF /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK. /BK /B7/BF. /BF − /BE. /BL± /BD. /BC /BF/BT /CD/BU/BX/CA/CC /BC/BF /CD /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 < /BF/BD /BL/BC /BD, /BG/BT /CD/BU/BX/CA/CC /BC/BE /C4 /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BF /CD < /BF/BF /BL/BC /BH/BT/C6/BW/BX/CA/CB/C7/C6 /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CU/D3 /D6 /CR/CW/CP /D6/CV/CT /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7/D3/D2 /D4/CP/CX/D6/D7/B8 /CX/D7/D3/D7/D4/CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/B8/D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD/CU /D3 /D6 /BU→ /C3/lscript /B7/lscript−/B8 /CP/D2/CS /BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/B5 /BP /BD/BA/BF/BF/BA /CC/CW/CT /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/BF/BT/D7/D7/D9/D1/CT/D7 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /D6/CP/D8/CX/D3 /D3/CU /CT/D0/CT/CR/D8/D6/D3/D2 /CP/D2/CS /D1/D9/D3/D2 /D1/D3 /CS/CT/D7 /D8/D3 /CQ/CT /A0/B4 /BU→/C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/B5/BB/A0/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/B5 /BP /BD/BA/BF/BF/BA/BG/BY /D3 /D6 /CP/DA/CT/D6/CP/CV/CX/D2/CV /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/D1/D3 /CS/CT/D7/B8 /BT /CD/BU/BX/CA/CC /BC/BE /C4 /CP/D7/D7/D9/D1/CT/CS/BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 /CT /B7/CT−/B5/BB/BU/B4 /BU→ /C3∗/B4/BK/BL/BE/B5 µ /B7µ−/B5/BP /BD. /BE/BA/BH/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CS/CX/B9/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /CP/CQ /D3/DA/CT /BC/BA/BH /BZ/CT/CE/BA/A0/parenleftbig/D7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/D7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/A0/parenleftbig/D7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/D7/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6 /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/B9/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE× /BD/BC− /BH < /BE. /BE× /BD/BC− /BH< /BE. /BE× /BD/BC− /BH < /BE. /BE× /BD/BC− /BH/BL/BC /BZ/C4/BX/C6/C6 /BL/BK /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/A0/parenleftbig π /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig π /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/A0/parenleftbig π /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig π /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK< /BL. /BE× /BD/BC− /BK < /BL. /BE× /BD/BC− /BK/BL/BC /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /BZ /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig ρ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig ρ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/A0/parenleftbig ρ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig ρ /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BI< /BF. /BE× /BD/BC− /BI< /BF. /BE× /BD/BC− /BI< /BF. /BE× /BD/BC− /BI/BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BL/BG/BF /BL/BG/BF/BL/BG/BF /BL/BG/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/C3/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig/C3/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/A0/parenleftbig/C3/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig/C3/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BK< /BC. /BF/BK< /BC. /BF/BK< /BC. /BF/BK/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BD< /BH. /BD< /BH. /BD< /BH. /BD/BL/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BE /BL/BC /BD/BX/BW /CF /BT/CA/BW/CB /BC/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6/BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6 /BV/C8 /CE/C1/C7/C4/BT /CC/C1/C7/C6/BT/BV/C8 /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7 B /B4 /BU→ /CU /B5−B /B4 /BU→ /CU /B5 B /B4 /BU→ /CU /B5/B7B /B4 /BU→ /CU /B5 /B8/D8/CW/CT /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D3/D2 /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU±/CP/D2/CS /BU /BC/CS/CT/CR/CP /DD /BA/BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5 /BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5/BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5 /BT/BV/C8 /B4 /BU→ /C3∗/B4/BK/BL/BE/B5γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BC± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD/BF± /BC. /BC/BF/BI± /BC. /BC/BD/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BD/BH± /BC. /BC/BG/BG± /BC. /BC/BD/BE /BE/C6/BT/C3/BT /C7 /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/B7/BC. /BC/BK± /BC. /BD/BF± /BC. /BC/BF /BE/BV/C7 /BT/C6 /BC/BC /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BG/BG± /BC. /BC/BJ/BI± /BC. /BC/BD/BE /BF/BT /CD/BU/BX/CA/CC /BC/BE /BV /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BG /BT/BD/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /CP /BL/BC/B1 /BV/C4 /CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2/B8 − /BC. /BC/BJ/BG< /BT/BV/C8< /BC/BA/BC/BG/BL/BA/BE/BT/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BU /B7/CP/D2/CS /BU /BC/CP/D8 /D8/CW/CT /A7 /B4/BG /CB /B5/BA/BF/BT /BL/BC/B1 /BV/C4 /D6/CP/D2/CV/CT /CX/D7 − /BC. /BD/BJ/BC< /BT/BV/C8< /BC. /BC/BK/BE/BA/BT/BV/C8 /B4 /BU→ /D7γ /B5 /BT/BV/C8 /B4 /BU→ /D7γ /B5/BT/BV/C8 /B4 /BU→ /D7γ /B5 /BT/BV/C8 /B4 /BU→ /D7γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BD/BK± /BC. /BC/BH /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE/BH± /BC. /BC/BH/BC± /BC. /BC/BD/BH /BF/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BX /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BC/BE± /BC. /BC/BH/BC± /BC. /BC/BF/BC /BG/C6/C1/CB/C0/C1/BW /BT /BC/BG /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BJ/BL± /BC. /BD/BC/BK± /BC. /BC/BE/BE /BH/BV/C7 /BT/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /BXγ> /BE/BA/BE /BZ/CT/CE/BA /BE/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BF/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BC/BA/BC/BI< /BT/BV/C8< /B7/BC/BA/BD/BD /CP/D8 /BL/BC/B1 /BV/C4/BA/BG/CC/CW/CX/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /CU/D3 /D6 /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /CG/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BD /BZ/CT/CE/B8 /DB/CW/CX/CR/CW/CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BC. /BC/BL/BF< /BTCP< /BC/BA/BC/BL/BI /CP/D8 /BL/BC/B1 /BV/C4/BA/BH/BV/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 − /BC. /BE/BJ< /BT/BV/C8< /BC. /BD/BC /CP/D8 /BL/BC/B1 /BV/C4/BA/BT/BV/C8 /B4 /CQ→ /B4s /B7d /B5γ /B5 /BT/BV/C8 /B4 /CQ→ /B4s /B7d /B5γ /B5/BT/BV/C8 /B4 /CQ→ /B4s /B7d /B5γ /B5 /BT/BV/C8 /B4 /CQ→ /B4s /B7d /B5γ /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD/BC± /BC. /BD/BD/BH± /BC. /BC/BD/BJ − /BC. /BD/BD/BC± /BC. /BD/BD/BH± /BC. /BC/BD/BJ − /BC. /BD/BD/BC± /BC. /BD/BD/BH± /BC. /BC/BD/BJ − /BC. /BD/BD/BC± /BC. /BD/BD/BH± /BC. /BC/BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5/BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5 /BT/BV/C8 /B4 /CQ→ /CG/D7/lscript /B7/lscript−/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE± /BC. /BE/BI± /BC. /BC/BE − /BC. /BE/BE± /BC. /BE/BI± /BC. /BC/BE − /BC. /BE/BE± /BC. /BE/BI± /BC. /BC/BE − /BC. /BE/BE± /BC. /BE/BI± /BC. /BC/BE /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C1 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /AD/CP/DA/D3 /D6 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /D8/CW/CT /CZ /CP/D3/D2 /CP/D2/CS /D4/CX/D3/D2 /CR/CW/CP /D6/CV/CT/D7 /DB/CW/CT/D6/CT /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CG/D7/BP /C3 /BC/CB /B8 /C3 /BC/CBπ /BC/D3 /D6 /C3 /BC/CBπ /B7π−/CP /D6/CT /D2/D3/D8 /D9/D7/CT/CS/BA /C4/BX/C8/CC/C7/C6 /BY /C7/CA/CF /BT/CA/BW/B9/BU/BT /BV/C3/CF /BT/CA/BW /BT/CB/CH/C5/C5/BX/CC/CA/CH /C4/BX/C8/CC/C7/C6 /BY /C7/CA/CF /BT/CA/BW/B9/BU/BT /BV/C3/CF /BT/CA/BW /BT/CB/CH/C5/C5/BX/CC/CA/CH/C4/BX/C8/CC/C7/C6 /BY /C7/CA/CF /BT/CA/BW/B9/BU/BT /BV/C3/CF /BT/CA/BW /BT/CB/CH/C5/C5/BX/CC/CA/CH /C4/BX/C8/CC/C7/C6 /BY /C7/CA/CF /BT/CA/BW/B9/BU/BT /BV/C3/CF /BT/CA/BW /BT/CB/CH/C5/C5/BX/CC/CA/CH/C1/C6 /BU→ /C3 /B4∗ /B5/lscript /B7/lscript−/BW/BX/BV/BT /CH /C1/C6 /BU→ /C3 /B4∗ /B5/lscript /B7/lscript−/BW/BX/BV/BT /CH/C1/C6 /BU→ /C3 /B4∗ /B5/lscript /B7/lscript−/BW/BX/BV/BT /CH /C1/C6 /BU→ /C3 /B4∗ /B5/lscript /B7/lscript−/BW/BX/BV/BT /CH/CC/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D2/CV/D9/D0/CP /D6 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6 /CX/D2 /BU→/C3 /B4∗ /B5/lscript /B7/lscript−/CS/CT/CR/CP /DD /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7/BTFB /B4/D7/B5 /BPN /B4cosθ> /BC/B5−N /B4cosθ< /BC/B5 N /B4cosθ> /BC/B5/B7N /B4cosθ< /BC/B5 /B8/DB/CW/CT/D6/CT /D7/BP/D5 /BE/BB /D1 /BE/BU /B8 /CP/D2/CS θ /CX/D7 /D8/CW/CT /CP/D2/CV/D0/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /DB/CX/D8/CW /D6/CT/D7/D4 /CT/CR/D8 /D8/D3 /D8/CW/CT/AD/CX/CV/CW/D8 /CS/CX/D6/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /BU /D1/CT/D7/D3/D2/B8 /D1/CT/CP/D7/D9/D6/CT/CS /CX/D2 /D8/CW/CT /CS/CX/D0/CT/D4/D8/D3/D2 /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /C1/D2/CP/CS/CS/CX/D8/CX/D3/D2/B8 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D0/D3/D2/CV/CX/D8/D9/CS/CX/D2/CP/D0 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /BYL /D3/CU /D8/CW/CT /C3∗/CP/D2/CS /BYS /B8/D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /D7/CR/CP/D0/CP /D6 /CP/D2/CS /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D4 /CT/D2/CV/D9/CX/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/CX/D2 /BU→ /C3/lscript /B7/lscript−/B8 /CR/CP/D2 /CQ /CT /D1/CT/CP/D7/D9/D6/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /CX/D8/D7/CS/CT/CR/CP /DD/D4 /D6/D3 /CS/D9/CR/D8/D7/BA/BTFB /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BTFB /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/BTFB /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BTFB /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC± /BC. /BD/BH± /BC. /BC/BE /BC. /BH/BC± /BC. /BD/BH± /BC. /BC/BE/BC. /BH/BC± /BC. /BD/BH± /BC. /BC/BE /BC. /BH/BC± /BC. /BD/BH± /BC. /BC/BE /BD/C1/CB/C0/C1/C3/BT /CF /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BH/BH /BL/BH /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CD/D7/CX/D2/CV /CP/D2 /D9/D2/CQ/CX/D2/D2/CT/CS /D1/CP/DC/BA /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /AC/D8/D7 /D8/D3 /D8/CW/CT /C5bc /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /AC/DA/CT /D5 /BE/CQ/CX/D2/D7 /CU/D3 /D6 /CR/D3/D7θ> /BC/CP/D2/CS /CR/D3/D7 θ< /BC/BA /BE/CA/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5 /BE/CR/D9/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /BYL /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BYL /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/BYL /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BYL /B4 /BU→ /C3∗/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BF /B7/BC. /BD/BK − /BC. /BD/BL± /BC. /BC/BH /BC. /BI/BF /B7/BC. /BD/BK − /BC. /BD/BL± /BC. /BC/BH/BC. /BI/BF /B7/BC. /BD/BK − /BC. /BD/BL± /BC. /BC/BH /BC. /BI/BF /B7/BC. /BD/BK − /BC. /BD/BL± /BC. /BC/BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5 /BE/CR/D9/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /BTFB /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BTFB /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/BTFB /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BTFB /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BD± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BH /B7/BC. /BE/BD − /BC. /BE/BF± /BC. /BC/BK /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BD/BC± /BC. /BD/BG± /BC. /BC/BD /BE/C1/CB/C0/C1/C3/BT /CF /BT /BC/BI /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5 /BE/CR/D9/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /BE/CD/D7/CX/D2/CV /CP/D2 /D9/D2/CQ/CX/D2/D2/CT/CS /D1/CP/DC/BA /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /AC/D8/D7 /D8/D3 /D8/CW/CT /C5bc /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /AC/DA/CT /D5 /BE/CQ/CX/D2/D7 /CU/D3 /D6 /CR/D3/D7θ> /BC/CP/D2/CS /CR/D3/D7 θ< /BC/BA /BYS /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BYS /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/BYS /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5 /BYS /B4 /BU→ /C3/lscript /B7/lscript−/B5/B4 /D5 /BE> /BC/BA/BD /BZ/CT/CE /BE/BB/CR /BG/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BD /B7/BC. /BH/BK − /BC. /BI/BD± /BC. /BG/BI /BC. /BK/BD /B7/BC. /BH/BK − /BC. /BI/BD± /BC. /BG/BI/BC. /BK/BD /B7/BC. /BH/BK − /BC. /BI/BD± /BC. /BG/BI /BC. /BK/BD /B7/BC. /BH/BK − /BC. /BI/BD± /BC. /BG/BI /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BI /C2 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CA/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /D5 /BE/CR/D9/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS/BA /C1/CB/C7/CB/C8/C1/C6 /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/CB/C7/CB/C8/C1/C6 /BT/CB/CH/C5/C5/BX/CC/CA/CH/C1/CB/C7/CB/C8/C1/C6 /BT/CB/CH/C5/C5/BX/CC/CA/CH /C1/CB/C7/CB/C8/C1/C6 /BT/CB/CH/C5/C5/BX/CC/CA/CH/A1/BC− /CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7/A0/B4 /BU /BC→ /CU/CS /B5− /A0/B4 /BU /B7→ /CU/D9 /B5 /A0/B4 /BU /BC→ /CU /B5/B7 /A0/B4 /BU /B7→ /CU /B5 /B8/D8/CW/CT /CX/D7/D3/D7/D4/CX/D2 /CP/D7/DD/D1/D1/CT/D8/D6/DD /D3/CU /CX/D2/CR/D0/D9/D7/CX/DA/CT /D2/CT/D9/D8/D6/CP/D0 /CP/D2/CS /CR/CW/CP /D6/CV/CT/CS /BU /CS/CT/CR/CP /DD /BA/A1/BC− /B4/BU/B4 /BU→ /CG/D7γ /B5/B5 /A1/BC− /B4/BU/B4 /BU→ /CG/D7γ /B5/B5/A1/BC− /B4/BU/B4 /BU→ /CG/D7γ /B5/B5 /A1/BC− /B4/BU/B4 /BU→ /CG/D7γ /B5/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BD± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI± /BC. /BD/BH± /BC. /BC/BJ /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 − /BC. /BC/BC/BI± /BC. /BC/BH/BK± /BC. /BC/BE/BI /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /BXγ> /BE/BA/BE /BZ/CT/CE/BA /BE/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BU→ /CG/CR/lscriptν /C0/BT/BW/CA/C7/C6/C1/BV /C5/BT/CB/CB /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/CR/lscriptν /C0/BT/BW/CA/C7/C6/C1/BV /C5/BT/CB/CB /C5/C7/C5/BX/C6/CC/CB/BU→ /CG/CR/lscriptν /C0/BT/BW/CA/C7/C6/C1/BV /C5/BT/CB/CB /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/CR/lscriptν /C0/BT/BW/CA/C7/C6/C1/BV /C5/BT/CB/CB /C5/C7/C5/BX/C6/CC/CB /angbracketleftbig/C5 /BE/CG /DF /C5 /BE/BW/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG /DF /C5 /BE/BW/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG /DF /C5 /BE/BW/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG /DF /C5 /BE/BW/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA/BC. /BG/BI/BJ± /BC. /BC/BF/BK± /BC. /BC/BI/BK /BD/BT /BV/C7/CB/CC /BT /BC/BH /BY /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BE/BL/BF± /BC. /BC/BD/BE± /BC. /BC/BH/BK /BE/BV/CB/C7/CA/C6/BT /BC/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BH/BD± /BC. /BC/BE/BF± /BC. /BC/BI/BE /BF/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/C5/D3/D1/CT/D2/D8/D7 /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CP /D1/CX/D2/CX/D1/D9/D1 /D0/CT/D4/D8/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D3/CU /BC/BA/BJ /BZ/CT/CE/BB/CR /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8/CU/D6/CP/D1/CT/BN/BE/CD/D7/CT/D7 /D1/CX/D2/CX/D1/D9/D1 /D0/CT/D4/D8/D3/D2 /CT/D2/CT/D6/CV/DD /D3/CU /BD/BA/BH /BZ/CT/CE /CP/D2/CS /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D1/D3/D1/CT/D2/D8/D7 /DB/CX/D8/CW /BX/lscript> /BD/BA/BC /BZ/CT/CE/BA/BF/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /C8/lscript> /BD. /BH /BZ/CT/CE/BB /CR /BA /angbracketleftbig/C5 /BE/CG/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/C5 /BE/CG/angbracketrightbig/B4/BY/CX/D6/D7/D8 /C5/D3/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD/BH/BI± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD/BH/BI± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD/BH/BI± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD/BH/BI± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD/BG/BG± /BC. /BC/BE/BK± /BC. /BC/BE/BE /BD/CB/BV/C0/CF /BT/C6/BW /BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BG. /BD/BK± /BC. /BC/BG± /BC. /BC/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BX/lscript> /BD. /BH /BZ/CT/CE/BB /CR /BA /angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/CG /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/CG /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/CG /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/CG /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BD/BH± /BC. /BC/BI/BD± /BC. /BC/BI/BG /BD/CB/BV/C0/CF /BT/C6/BW /BT /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BI/BE/BL± /BC. /BC/BF/BD± /BC. /BD/BG/BF /BE/BV/CB/C7/CA/C6/BT /BC/BG /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BH± /BC. /BE/BI± /BC. /BD/BF /BF/BT /BV/C7/CB/CC /BT /BC/BH /BY /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BH/BJ/BI± /BC. /BC/BG/BK± /BC. /BD/BI/BK /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BX/lscript> /BD. /BH /BZ/CT/CE/BB /CR /BA/BE/CD/D7/CT/D7 /D1/CX/D2/CX/D1/D9/D1 /D0/CT/D4/D8/D3/D2 /CT/D2/CT/D6/CV/DD /D3/CU /BD/BA/BH /BZ/CT/CE /CP/D2/CS /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D1/D3/D1/CT/D2/D8/D7 /DB/CX/D8/CW /BX/lscript> /BD/BA/BC /BZ/CT/CE/BA/BF/C5/D3/D1/CT/D2/D8/D7 /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CP /D1/CX/D2/CX/D1/D9/D1 /D0/CT/D4/D8/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D3/CU /BC/BA/BJ /BZ/CT/CE/BB/CR /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8/CU/D6/CP/D1/CT/BN /angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/BW /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/BW /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/BW /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/angbracketleftbig/B4 /C5 /BE/CG /DF /C5 /BE/BW /B5 /BE/angbracketrightbig/B4/CB/CT/CR/D3/D2/CS/C5/D3/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BF/BL± /BC. /BC/BH/BI± /BC. /BD/BJ/BK /BC. /BI/BF/BL± /BC. /BC/BH/BI± /BC. /BD/BJ/BK/BC. /BI/BF/BL± /BC. /BC/BH/BI± /BC. /BD/BJ/BK /BC. /BI/BF/BL± /BC. /BC/BH/BI± /BC. /BD/BJ/BK /BD/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BD /BU /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BX/lscript> /BD. /BH /BZ/CT/CE/BB /CR /BA /BU→ /CG/CR/lscriptν /C4/BX/C8/CC/C7/C6 /C5/C7/C5/BX/C6/CC/CD/C5 /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/CR/lscriptν /C4/BX/C8/CC/C7/C6 /C5/C7/C5/BX/C6/CC/CD/C5 /C5/C7/C5/BX/C6/CC/CB/BU→ /CG/CR/lscriptν /C4/BX/C8/CC/C7/C6 /C5/C7/C5/BX/C6/CC/CD/C5 /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/CR/lscriptν /C4/BX/C8/CC/C7/C6 /C5/C7/C5/BX/C6/CC/CD/C5 /C5/C7/C5/BX/C6/CC/CB/CA/BC /B4/A0El> /BD. /BJGeV /BB/A0El> /BD. /BHGeV /B5 /CA/BC /B4/A0El> /BD. /BJGeV /BB/A0El> /BD. /BHGeV /B5/CA/BC /B4/A0El> /BD. /BJGeV /BB/A0El> /BD. /BHGeV /B5 /CA/BC /B4/A0El> /BD. /BJGeV /BB/A0El> /BD. /BHGeV /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BD/BK/BJ± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BI /BC. /BI/BD/BK/BJ± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BI/BC. /BI/BD/BK/BJ± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BI /BC. /BI/BD/BK/BJ± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BI /BD/C5/BT/C0/C5/C7/C7/BW /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BXl> /BD/BA/BH /BZ/CT/CE /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /BL/BG/BG /BL/BG/BG/BL/BG/BG /BL/BG/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CA/BD /B4/angbracketleftbig/BXl/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BD /B4/angbracketleftbig/BXl/angbracketrightbig El> /BD. /BHGeV /B5/CA/BD /B4/angbracketleftbig/BXl/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BD /B4/angbracketleftbig/BXl/angbracketrightbig El> /BD. /BHGeV /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BJ/BL/BJ± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BJ/BL/BJ± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BJ/BL/BJ± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BJ/BL/BJ± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BD. /BJ/BJ/BG/BF± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BG /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BJ/BJ/BL/BE± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BE/BJ /BE/C5/BT/C0/C5/C7/C7/BW /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD. /BJ/BK/BD/BC± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BL /BF/C5/BT/C0/C5/C7/C7/BW /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BXl> /BD/BA/BH /BZ/CT/CE /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW/BXl> /BC/BA/BI /BZ/CT/CE /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA/BE/CD/D7/CT/D7 /BXe> /BD/BA/BH /BZ/CT/CE /CP/D2/CS /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D1/D3/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CX/D2/CX/D1/D9/D1 /D1/CX/D2/CX/D1/D9/D1 /BXe /CR/D3/D2/B9/CS/CX/D8/CX/D3/D2/D7/B8 /CP/D7 /D0/D3 /DB/CP /D7/BXe> /BC/BA/BI /BZ/CT/CE/BA/BF/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BXl> /BD/BA/BH /BZ/CT/CE /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA WEIGHTED AVERAGE 1.7797 ±0.0018 (Error scaled by 1.8) MAHMOOD 03 CLE2 1.3MAHMOOD 04 CLEO 0.0AUBERT,B 04A BABR 5.2χ2 6.6 (Confidence Level = 0.038) 1.765 1.77 1.775 1.78 1.785 1.79 1.795/CA/BD /B4/angbracketleftBig/BXl/angbracketrightBig El> /BD. /BHGeV /B5/CA/BE /B4/angbracketleftbig/BX /BE l− /BX /BE l/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BE /B4/angbracketleftbig/BX /BE l− /BX /BE l/angbracketrightbig El> /BD. /BHGeV /B5/CA/BE /B4/angbracketleftbig/BX /BE l− /BX /BE l/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BE /B4/angbracketleftbig/BX /BE l− /BX /BE l/angbracketrightbig El> /BD. /BHGeV /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BF/BZ/CT/CE /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC. /BF± /BC. /BL± /BC. /BH /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BF/BD. /BI± /BC. /BK± /BD. /BC /BE/C5/BT/C0/C5/C7/C7/BW /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BXl> /BD/BA/BH /BZ/CT/CE /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW/BXl> /BC/BA/BI /BZ/CT/CE /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA/BE/CD/D7/CT/D7 /BXe> /BD/BA/BH /BZ/CT/CE /CP/D2/CS /CP/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7 /D1/D3/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CX/D2/CX/D1/D9/D1 /D1/CX/D2/CX/D1/D9/D1 /BXe /CR/D3/D2/B9/CS/CX/D8/CX/D3/D2/D7/B8 /CP/D7 /D0/D3 /DB/CP /D7/BXe> /BC/BA/BI /BZ/CT/CE/BA/CA/BF /B4/angbracketleftbig/BX /BF l− /BX /BF l/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BF /B4/angbracketleftbig/BX /BF l− /BX /BF l/angbracketrightbig El> /BD. /BHGeV /B5/CA/BF /B4/angbracketleftbig/BX /BF l− /BX /BF l/angbracketrightbig El> /BD. /BHGeV /B5 /CA/BF /B4/angbracketleftbig/BX /BF l− /BX /BF l/angbracketrightbig El> /BD. /BHGeV /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BF/BZ/CT/CE /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BE± /BC. /BG/BJ± /BC. /BE/BC /BE. /BD/BE± /BC. /BG/BJ± /BC. /BE/BC/BE. /BD/BE± /BC. /BG/BJ± /BC. /BE/BC /BE. /BD/BE± /BC. /BG/BJ± /BC. /BE/BC /BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BT /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D0/CT/D4/D8/D3/D2/D7 /CP /D6/CT /D6/CT/D5/D9/CX/D6/CT/CS /D8/D3 /CW/CP/DA/CT /BXl> /BD/BA/BH /BZ/CT/CE /CX/D2 /D8/CW/CT /BU /D6/CT/D7/D8 /CU/D6/CP/D1/CT/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW/BXl> /BC/BA/BI /BZ/CT/CE /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2/BA /BU→ /CG/D7γ /C8/C0/C7/CC/C7/C6 /BX/C6/BX/CA/BZ/CH /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/D7γ /C8/C0/C7/CC/C7/C6 /BX/C6/BX/CA/BZ/CH /C5/C7/C5/BX/C6/CC/CB/BU→ /CG/D7γ /C8/C0/C7/CC/C7/C6 /BX/C6/BX/CA/BZ/CH /C5/C7/C5/BX/C6/CC/CB /BU→ /CG/D7γ /C8/C0/C7/CC/C7/C6 /BX/C6/BX/CA/BZ/CH /C5/C7/C5/BX/C6/CC/CB /angbracketleftbig/BXγ/angbracketrightbig/angbracketleftbig/BXγ/angbracketrightbig/angbracketleftbig/BXγ/angbracketrightbig/angbracketleftbig/BXγ/angbracketrightbig/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BK/BK± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BK/BK± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE/BK/BK± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BK/BK± /BC. /BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BK/BL± /BC. /BC/BH/BK± /BC. /BC/BE/BJ /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BE. /BE/BK/BK± /BC. /BC/BE/BH± /BC. /BC/BE/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /BXγ> /BD/BA/BL /BZ/CT/CE/BA /BE/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /angbracketleftbig/BX /BE γ/angbracketrightbig −/angbracketleftbig/BXγ/angbracketrightbig/BE/angbracketleftbig/BX /BE γ/angbracketrightbig −/angbracketleftbig/BXγ/angbracketrightbig/BE/angbracketleftbig/BX /BE γ/angbracketrightbig −/angbracketleftbig/BXγ/angbracketrightbig/BE/angbracketleftbig/BX /BE γ/angbracketrightbig −/angbracketleftbig/BXγ/angbracketrightbig/BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BF/BG± /BC. /BC/BD/BE/BG± /BC. /BC/BC/BI/BE /BD, /BE/BT /CD/BU/BX/CA/CC /BC/BK /C7 /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5 /BC. /BC/BF/BE/BK± /BC. /BC/BC/BG/BC± /BC. /BC/BC/BG/BF /BD/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BU /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BD/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /BXγ> /BD/BA/BL /BZ/CT/CE/BA /BE/CD/D7/CT/D7 /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /D1/CT/D7/D3/D2 /CP/D7 /CP /D8/CP/CV /D3/D2 /D8/CW/CT /D6/CT/CR/D3/CX/D0 /D7/CX/CS/CT/BA /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/BB /BU /BC/BT/BW/C5/C1/CG/CC/CD/CA/BX /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/C6 /C8/CA/C4 /BD/BC/BC /BC/BE/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/C7 /C8/CA /BW/BJ/BJ /BC/BH/BD/BD/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT /BZ /C8/CA/C4 /BL/BL /BC/BH/BD/BK/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BV /C8/CA /BW/BJ/BH /BC/BD/BE/BC/BC/BF /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BX /C8/CA/C4 /BL/BK /BC/BH/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/C4 /C8/CA/C4 /BL/BK /BD/BH/BD/BK/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA 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/BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BI/BK± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BH/BI/BK± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BI/BK± /BC. /BC/BC/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BH/BJ/BC± /BC. /BC/BC/BH± /BC. /BC/BC/BK /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BF/BF± /BC. /BC/BD/BH /B7/BC. /BC/BF/BH − /BC. /BC/BF/BD /BE/BT/BU/BX /BL/BK /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BH/BG/BL± /BC. /BC/BC/BL± /BC. /BC/BD/BH /BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C4/BF /CT /B7/CT−→ /CI/BD. /BI/BD/BD± /BC. /BC/BD/BC± /BC. /BC/BE/BJ /BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BY /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BK/BE± /BC. /BC/BD/BD± /BC. /BC/BE/BJ /BG/BT/BU/CA/BX/CD /BL/BI /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BF/BF± /BC. /BC/BD/BF± /BC. /BC/BE/BE /BD/BL/BA/BK/CZ /BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BY /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BI/BG± /BC. /BC/BF/BC± /BC. /BC/BF/BI /BI/BT/BU/BX/B8/C3 /BL/BH /BU /CB/C4/BW /CT /B7/CT−→ /CI/BD. /BH/BG/BE± /BC. /BC/BE/BD± /BC. /BC/BG/BH /BJ/BT/BU/CA/BX/CD /BL/BG /C4 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BE/BF± /BC. /BC/BF/BG± /BC. /BC/BF/BK /BH/BF/BJ/BE /BK/BT /BV/CC/C7/C6 /BL/BF /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BD/BD± /BC. /BC/BE/BE± /BC. /BC/BJ/BK /BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /C7 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH/BJ/BH± /BC. /BC/BD/BC± /BC. /BC/BE/BI /BD/BC/BT/BU/CA/BX/CD /BL/BI /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BC /B7/BC. /BE/BG − /BC. /BE/BD± /BC. /BC/BF /BD/BD/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BG/BI± /BC. /BC/BI± /BC. /BC/BI /BH/BF/BG/BG /BD/BE/BT/BU/BX /BL/BF /C2 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BK /BU/BD. /BE/BF /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BD/BH /BD/BK/BK /BD/BF/BT/BU/CA/BX/CD /BL/BF /BW /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BG /C4/BD. /BG/BL± /BC. /BD/BD± /BC. /BD/BE /BE/BH/BF /BD/BG/BT/BU/CA/BX/CD /BL/BF /BZ /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BG /C4/BD. /BH/BD /B7/BC. /BD/BI − /BC. /BD/BG± /BC. /BD/BD /BD/BF/BC /BD/BH/BT /BV/CC/C7/C6 /BL/BF /BV /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BF/BH± /BC. /BC/BF/BH± /BC. /BC/BE/BK /BJ/BF/BH/BJ /BK/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C3 /C4/BF /CA/CT/D4/D0/BA /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK/BD. /BE/BK± /BC. /BD/BC /BD/BI/BT/BU/CA/BX/CD /BL/BE /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BG /C4/BD. /BF/BJ± /BC. /BC/BJ± /BC. /BC/BI /BD/BF/BH/BG /BD/BJ/BT /BV/CC/C7/C6 /BL/BE /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD/BT /BV/CC/C7/C6 /BL/BF /C4/BD. /BG/BL± /BC. /BC/BF± /BC. /BC/BI /BD/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BY /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BY/BD. /BF/BH /B7/BC. /BD/BL − /BC. /BD/BJ± /BC. /BC/BH /BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BF/BE± /BC. /BC/BK± /BC. /BC/BL /BD/BF/BK/BI /BE/BC/BT/BW/BX/CE /BT /BL/BD /C0 /C4/BF /CB/D9/D4/BA /CQ /DD /BT/BW/CA/C1/BT/C6/C1 /BL/BF /C3/BD. /BF/BE /B7/BC. /BF/BD − /BC. /BE/BH± /BC. /BD/BH /BF/BJ /BE/BD/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BE/BL± /BC. /BC/BI± /BC. /BD/BC /BE/BL/BJ/BF /BE/BE/BW/BX/BV/BT/C5/C8 /BL/BD /BV /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BY/BD. /BF/BI /B7/BC. /BE/BH − /BC. /BE/BF /BE/BF/C0/BT /BZ/BX/C5/BT/C6/C6 /BL/BC /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BD. /BD/BF± /BC. /BD/BH /BE/BG/C4 /CH/C7/C6/CB /BL/BC /CA/CE/CD/BX/BD. /BF/BH± /BC. /BD/BC± /BC. /BE/BG /BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BK/BL /BU /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BC. /BL/BK± /BC. /BD/BE± /BC. /BD/BF /C7/C6/BZ /BK/BL /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD. /BD/BJ /B7/BC. /BE/BJ − /BC. /BE/BE /B7/BC. /BD/BJ − /BC. /BD/BI /C3/C4/BX/C5 /BK/BK /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD. /BE/BL± /BC. /BE/BC± /BC. /BE/BD /BE/BH/BT/CB/C0 /BK/BJ /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD. /BC/BE /B7/BC. /BG/BE − /BC. /BF/BL /BF/BC/BD /BE/BI/BU/CA/C7/C5 /BK/BJ /C0/CA/CB /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4/CT /D6 /CU /D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BU /AD/CP/DA/D3 /D6 /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2/D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CX/D2/CR/D0/D9/D7/CX/DA/CT /C2/ψ /B4/BD /CB /B5→µ /B7µ−/DA/CT/D6/D8/CT/DC/BA/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /D9/D7/CT/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /D0/CT/D4/D8/D3/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/B9/CT/D8/CT/D6/BA/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BY /D9/D7/CT/D7 /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CX/CR/CT/D7/BA/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BY /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BF/BW /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/BI/BT/BU/BX/B8/C3 /BL/BH /BU /D9/D7/CT/D7 /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BJ/BT/BU/CA/BX/CD /BL/BG /C4 /D9/D7/CT/D7 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/B9/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CX/CR/CT/D7 /CX/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/CA/BX/CD /BL/BI /BX /BA/BK/BT /BV/CC/C7/C6 /BL/BF /C4 /CP/D2/CS /BT/BW/CA/C1/BT/C6/C1 /BL/BF /C3 /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /D0/CT/D4/D8/D3/D2 /B4 /CT /CP/D2/CSµ /B5 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D8 /CI /BA /BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /C7 /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CS/CX/D4 /D3/D0/CT /D1/CT/D8/CW/D3 /CS/BA/BD/BC/BV/D3/D1/CQ/CX/D2/CT/D7 /BT/BU/CA/BX/CD /BL/BI /BX /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /D6/CT/D7/D9/D0/D8 /DB/CX/D8/CW /BT/BU/CA/BX/CD /BL/BG /C4 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D6/CT/D7/D9/D0/D8/BA/BD/BD/BY /D6/D3/D1 /D4 /D6/D3/D4 /CT/D6 /D8/CX/D1/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /CQ→ /C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/BA/BD/BE/BT/BU/BX /BL/BF /C2 /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /C2/ψ /B4/BD /CB /B5→µµ /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BF/BT/BU/CA/BX/CD /BL/BF /BW /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /BW /BB /BW∗/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CT/DA/CT/D2/D8 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BG/BT/BU/CA/BX/CD /BL/BF /BZ /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BH/BT /BV/CC/C7/C6 /BL/BF /BV /CP/D2/CP/D0/DD/D7/CT/CS /D9/D7/CX/D2/CV /BW /BB /BW∗/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CT/DA/CT/D2/D8 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BI/BT/BU/CA/BX/CD /BL/BE /CX/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /D1/D9/D3/D2 /CP/D2/CS /CW/CP/CS/D6/D3/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D2/CP/D0/DD/D7/CT/D7/BA /C0/CP/CS/D6/D3/D2/D8/D6/CP/CR/CZ/D7 /CV/CP/DA/CT /B4/BD/BE . /BJ± /BC. /BG± /BD. /BE/B5× /BD/BC− /BD/BF/D7/CU /D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /D7/D4 /CT/CR/CX/CT/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD/D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D1/CT/CP/D2 /CR/CW/CP /D6/CV/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /B8 /DB/CW/CX/D0/CT /D1/D9/D3/D2 /D8/D6/CP/CR/CZ/D7 /CV/CP/DA/CT /B4/BD/BF . /BC± /BD. /BC± /BC. /BK/B5×/BD/BC− /BD/BF/D7/CU /D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/BA/BD/BJ/BT /BV/CC/C7/C6 /BL/BE /CX/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /D1/D9/D3/D2 /CP/D2/CS /CT/D0/CT/CR/D8/D6/D3/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D2/CP/D0/DD/D7/CT/D7/BA/BD/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BY /D9/D7/CT/D7 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D3 /D6 /CS/CP/D8/CP /CU/D6/D3/D1 /D8/CW/CT /BD/BL/BL/BD/D6/D9/D2/BA/BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BZ /D9/D7/CT /C2/ψ /B4/BD /CB /B5 /D8/CP/CV/D7 /D8/D3 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CQ /D0/CX/CU/CT/D8/CX/D1/CT/BA /CC/CW/CX/D7 /CX/D7 /CR/D3/D1/D4/CP /D6/CP/CQ/D0/CT/D8/D3 /D3/D8/CW/CT/D6 /D1/CT/D8/CW/D3 /CS/D7 /D3/D2/D0/DD /CX/CU /D8/CW/CT /C2/ψ /B4/BD /CB /B5 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8 /CQ /B9/AD/CP/DA/D3 /D6/CT/CS/CW/CP/CS/D6/D3/D2/D7 /CP /D6/CT /CX/D2 /D8/CW/CT /D7/CP/D1/CT /D6/CP/D8/CX/D3/BA/BE/BC/CD/D7/CX/D2/CV /CI→ /CT /B7/CG/D3 /D6µ /B7/CG/B8 /BT/BW/BX/CE /BT/BL /BD /C0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D0/CX/CU/CT/D8/CX/D1/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT/D3/CU /BU /CW/CP/CS/D6/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2/BA/BE/BD/CD/D7/CX/D2/CV /CI→ /C2/ψ /B4/BD /CB /B5/CG /B8 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B8 /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BZ /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/D0/CX/CU/CT/D8/CX/D1/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /CW/CP/CS/D6/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD /D4 /D3/CX/D2/D8 /D3/CU /D8/CW/CT /C2/ψ /B4/BD /CB /B5/BA/BE/BE/CD/D7/CX/D2/CV /CI→ /CT /CG/D3 /D6µ /CG/B8 /BW/BX/BV/BT/C5/C8 /BL/BD /BV /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D0/CX/CU/CT/D8/CX/D1/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT/D3/CU /BU /CW/CP/CS/D6/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CX/CV/D2/CT/CS /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2/BA/BE/BF/C0/BT /BZ/BX/C5/BT/C6/C6 /BL/BC /D9/D7/CT/D7 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D1/D9/D3/D2/D7 /CX/D2 /CP/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BE/BG/C4 /CH/C7/C6/CB /BL/BC /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D8/CW/CT /BU /D0/CX/CU/CT/D8/CX/D1/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /C7/C6/BZ /BK/BL/B8 /BU/CA/BT /CD/C6/B9/CB/BV/C0/CF/BX/C1/BZ /BK/BL /BU /B8 /C3/C4/BX/C5 /BK/BK/B8 /CP/D2/CS /BT/CB/C0 /BK/BJ/B8 /CP/D2/CS /C2/BT/BW/BX /CS/CP/D8/CP /CQ /DD/D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/BA/CC/CW/CT/DD /D9/D7/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7 /DB/CW/CX/CR/CW /CX/D2/CR/D0/D9/CS/CT /DA/CP /D6/CX/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CT/D6/D6/D3 /D6 /DB/CX/D8/CW /D8/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT/B8/CP/D2/CS /D4 /D3/D7/D7/CX/CQ/D0/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/D3/CU /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D7/D9/D0/D8/D7 /D9/D7/CT/CS /CX/D2 /D3/D9/D6 /CP/DA/CT/D6/CP/CV/CT/BA/BE/BH/CF /CT /CW/CP/DA/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /D7/CR/CP/D0/CT /CT/D6/D6/D3 /D6 /D3/CU /BD/BH/B1 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT /DB/CX/D8/CW /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D3/CU± /BC. /BJ /D8/D3 /D3/CQ/D8/CP/CX/D2 ± /BE. /BD /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/BE/BI/CB/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /DB /CT/D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CQ /DD /BU/CA/C7/C5 /BK/BJ/BA /BV/C0/BT/CA/BZ/BX/BW /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /BV/C0/BT/CA/BZ/BX/BW /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/BV/C0/BT/CA/BZ/BX/BW /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /BV/C0/BT/CA/BZ/BX/BW /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BE± /BC. /BC/BK± /BC. /BC/BI /BD. /BJ/BE± /BC. /BC/BK± /BC. /BC/BI/BD. /BJ/BE± /BC. /BC/BK± /BC. /BC/BI /BD. /BJ/BE± /BC. /BC/BK± /BC. /BC/BI /BE/BJ/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BE/BJ/BT/BW /BT/C5 /BL/BH /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /CQ /B9/CW/CP/CS/D6/D3/D2 /CR/CW/CP /D6/CV/CT/BA /C6/BX/CD/CC/CA/BT/C4 /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /C6/BX/CD/CC/CA/BT/C4 /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/C6/BX/CD/CC/CA/BT/C4 /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /C6/BX/CD/CC/CA/BT/C4 /CQ /B9/C0/BT/BW/CA/C7/C6 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BK± /BC. /BD/BD± /BC. /BC/BL /BD. /BH/BK± /BC. /BD/BD± /BC. /BC/BL/BD. /BH/BK± /BC. /BD/BD± /BC. /BC/BL /BD. /BH/BK± /BC. /BD/BD± /BC. /BC/BL /BE/BK/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BE/BK/BT/BW /BT/C5 /BL/BH /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /CQ /B9/CW/CP/CS/D6/D3/D2 /CR/CW/CP /D6/CV/CT/BA /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/CR/CW/CP /D6/CV/CT/CS /CQ− /CW/CP/CS/D6/D3/D2 /BBτ/D2/CT/D9/D8/D6/CP/D0 /CQ− /CW/CP/CS/D6/D3/D2 /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/CR/CW/CP /D6/CV/CT/CS /CQ− /CW/CP/CS/D6/D3/D2 /BBτ/D2/CT/D9/D8/D6/CP/D0 /CQ− /CW/CP/CS/D6/D3/D2 /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/CR/CW/CP /D6/CV/CT/CS /CQ− /CW/CP/CS/D6/D3/D2 /BBτ/D2/CT/D9/D8/D6/CP/D0 /CQ− /CW/CP/CS/D6/D3/D2 /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7τ/CR/CW/CP /D6/CV/CT/CS /CQ− /CW/CP/CS/D6/D3/D2 /BBτ/D2/CT/D9/D8/D6/CP/D0 /CQ− /CW/CP/CS/D6/D3/D2/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BL /B7/BC. /BD/BD − /BC. /BD/BC± /BC. /BC/BK /BD. /BC/BL /B7/BC. /BD/BD − /BC. /BD/BC± /BC. /BC/BK/BD. /BC/BL /B7/BC. /BD/BD − /BC. /BD/BC± /BC. /BC/BK /BD. /BC/BL /B7/BC. /BD/BD − /BC. /BD/BC± /BC. /BC/BK /BE/BL/BT/BW /BT/C5 /BL/BH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BE/BL/BT/BW /BT/C5 /BL/BH /CS/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /DA/CT/D6/D8/CT/DC/B9/CR/CW/CP /D6/CV/CT /D8/CT/CR/CW/D2/CX/D5/D9/CT /D8/D3 /D8/CP/CV /CQ /B9/CW/CP/CS/D6/D3/D2 /CR/CW/CP /D6/CV/CT/BA /vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/BBτ/CQ, /CQ/vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/BBτ/CQ, /CQ/vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/BBτ/CQ, /CQ/vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/BBτ/CQ, /CQ τ/CQ, /CQ /CP/D2/CS/vextendsingle/vextendsingle/A1τ/CQ/vextendsingle/vextendsingle/CP /D6/CT /D8/CW/CT /D1/CT/CP/D2 /D0/CX/CU/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /CQ /CP/D2/CS /CQ /CW/CP/CS/D6/D3/D2/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BD± /BC. /BC/BD/BE± /BC. /BC/BC/BK − /BC. /BC/BC/BD± /BC. /BC/BD/BE± /BC. /BC/BC/BK − /BC. /BC/BC/BD± /BC. /BC/BD/BE± /BC. /BC/BC/BK − /BC. /BC/BC/BD± /BC. /BC/BD/BE± /BC. /BC/BC/BK /BF/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BF/BC/BW/CP/D8/CP /CP/D2/CP/D0/DD/DE/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /D8/CW/CT /CY/CT/D8 /CR/CW/CP /D6/CV/CT /CP/D2/CS /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D7/CT/CR/D3/D2/CS/CP /D6/DD /DA/CT/D6/D8/CT/DC /CX/D2 /D8/CW/CT/D3/D4/D4 /D3/D7/CX/D8/CT /CW/CT/D1/CX/D7/D4/CW/CT/D6/CT/BA /CQ /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /BT/C6/BW /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /BT/C6/BW /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /BT/C6/BW /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CQ /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /BT/C6/BW /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /D1/CT/D7/D3/D2/D7/CP/D2/CS /CQ/CP /D6/DD /D3/D2/D7 /CP/D8 /CT/D2/CT/D6/CV/CX/CT/D7 /CP/CQ /D3/DA/CT /D8/CW/CT /A7 /B4/BG /CB /B5 /BA /C7/D2/D0/DD /D8/CW/CT /CW/CX/CV/CW/CT/D7/D8 /CT/D2/CT/D6/CV/DD /D6/CT/D7/D9/D0/D8/D7/B4/C4/BX/C8 /B8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CB /D4 /D4 /CB/B5 /CP /D6/CT /D9/D7/CT/CS /CX/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CP/DA/CT/D6/CP/CV/CT/D7/BA /C1/D2/D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/B8 /DB /CT /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D8/CW/CT /D7/CP/D1/CT /CP/D8/D8/CW/CT /C4/BX/C8 /CP/D2/CS /CP/D8 /D8/CW/CT /CC /CT/DA/CP/D8/D6/D3/D2/BA/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CC/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/CP /D6/CT /D0/CX/D7/D8/CT/CS /CU/D3 /D6/CP /CQ /CX/D2/CX/D8/CX/CP/D0 /D7/D8/CP/D8/CT/BA /CQ /D1/D3 /CS/CT/D7 /CP /D6/CT /D8/CW/CT/CX/D6 /CR/CW/CP /D6/CV/CT/CR/D3/D2/CY/D9/CV/CP/D8/CT/D7/BA /CA/CT/CP/CR/D8/CX/D3/D2/D7 /CX/D2/CS/CX/CR/CP/D8/CT /D8/CW/CT /DB /CT/CP/CZ /CS/CT/CR/CP /DD /DA/CT/D6/D8/CT/DC /CP/D2/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/D1/CX/DC/CX/D2/CV/BA /BL/BG/BI /BL/BG/BI/BL/BG/BI /BL/BG/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BY/CA/BT /BV/CC/C1/C7/C6/CB/CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV /CQ /B9/CW/CP/CS/D6/D3/D2/D7 /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/DD/CW/CP/DA/CT /CQ /CT/CT/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /D1/CT/CP/D2 /D0/CX/DA/CT/D7/B8 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/B9/D8/CT/D6/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CX/D7 /CT/CS/CX/D8/CX/D3/D2 /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV/BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK /BU /BC/B9 /BU /BC/C5/CX/DC/CX/D2/CVꜼ/CX/D2 /D8/CW/CT /BU /BC/C8 /CP /D6/D8/CX/B9/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2 /CQ /B9/CW/CP/CS/D6/D3/D2/CX/CR /CI /CS/CT/CR/CP /DD/CP /D6/CT /CP/D0/D7/D3 /D0/CX/D7/D8/CT/CS/CP/D8 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2/BA /CE /CP/D0/D9/CT/D7 /CP/D7/D7/D9/D1/CT/BU/B4 /CQ→ /BU /B7/B5/BP /BU /B4 /CQ→ /BU /BC/B5/BU/B4 /CQ→ /BU /B7/B5/B7 /BU /B4 /CQ→ /BU /BC/B5 /B7/BU/B4 /CQ→ /BU /BC/D7 /B5/B7 /BU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /BD/BC/BC /B1/BA/CC/CW/CT /D2/D3/D8/CP/D8/CX/D3/D2 /CU/D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DA/CP /D6/CX/CT/D7 /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /B4 /CU/CS /B8 /CS/BU /BC /B8/CU /B4 /CQ→ /BU /BC/B5/B8 /BU/D6/B4 /CQ→ /BU /BC/B5/B5/BA /CF /CT /D9/D7/CT /D3/D9/D6 /D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D2/D3/D8/CP/D8/CX/D3/D2/CW/CT/D6/CT/B8 /BU/B4 /CQ→ /BU /BC/B5/BA/A0/BD /BU /B7/B4 /BF/BL. /BL± /BD. /BD /B5/B1/A0/BE /BU /BC/B4 /BF/BL. /BL± /BD. /BD /B5/B1/A0/BF /BU /BC/D7 /B4 /BD/BD. /BC± /BD. /BE /B5/B1/A0/BG /CQ /B9/CQ/CP /D6/DD /D3/D2 /B4 /BL. /BE± /BD. /BL /B5/B1/A0/BH /BU/CR /DG/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7 /CB/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CP/D2/CS/D0/CT/D4/D8/D3/D2/CX/CR /D1/D3 /CS /CT/D7/A0/BIν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BD± /BD. /BH /B5/B1/A0/BJ /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BD/BC. /BI/BL± /BC. /BE/BE/B5 /B1/A0/BK /CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BK/BI± /BC. /BF/BH/B5 /B1/A0/BL µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BL/BH /B7 /BC. /BE/BL − /BC. /BE/BH /B5/B1/A0/BD/BC /BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BE. /BF± /BC. /BG /B5/B1 /CB/BP/BD/BA/BK/A0/BD/BD /BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BL± /BD. /BL /B5× /BD/BC− /BF/A0/BD/BE /BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BI± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BF /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BI. /BK/BG± /BC. /BF/BH/B5 /B1/A0/BD/BG /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BC/BJ± /BC. /BE/BJ/B5 /B1/A0/BD/BH /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BF± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BI /BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BE. /BJ/BH± /BC. /BD/BL/B5 /B1/A0/BD/BJ /BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI± /BJ /B5× /BD/BC− /BG/A0/BD/BK /BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BK± /BD. /BC /B5× /BD/BC− /BF/A0/BD/BL /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV ×/BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5 /CJ /CP/B8/CQ /CL /B4 /BE. /BI± /BC. /BL /B5× /BD/BC− /BF/A0/BE/BC /BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV ×/BU/B4 /BW−/CY→ /BW /BCπ−/B5 /CJ /CP/B8/CQ /CL /B4 /BJ. /BC± /BE. /BF /B5× /BD/BC− /BF/A0/BE/BD /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW∗−π /B7/B5< /BD. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BE /BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→/BW /BCπ−/B5 /B4 /BG. /BE /B7 /BD. /BH − /BD. /BK /B5× /BD/BC− /BF/A0/BE/BF /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→/BW−π /B7/B5 /B4 /BD. /BI± /BC. /BK /B5× /BD/BC− /BF/A0/BE/BG /CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript /CJ /CP /CL /B4 /BD. /BJ± /BC. /BH /B5× /BD/BC− /BF/A0/BE/BHτ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BG/BD± /BC. /BE/BF/B5 /B1/A0/BE/BI /BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL± /BG /B5× /BD/BC− /BF/A0/BE/BJ /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BK. /BC/BE± /BC. /BD/BL/B5 /B1/A0/BE/BK /CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BI /B7 /BC. /BG − /BC. /BH /B5/B1/BV/CW/CP /D6/D1/CT/CS/D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/CT/CS/D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/CT/CS/D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/CT/CS/D1/CT/D7/D3/D2 /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BE/BL /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH/BL. /BI± /BE. /BL /B5/B1/A0/BF/BC /BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BL. /BD /B7 /BF. /BL − /BE. /BK /B5/B1/A0/BF/BD /BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BG. /BC /B7 /BE. /BF − /BD. /BK /B5/B1/A0/BF/BE /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BH. /BD /B7 /BE. /BC − /BD. /BK /B5/B1/A0/BF/BF /BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BE. /BJ /B7 /BD. /BK − /BD. /BI /B5/B1/A0/BF/BG /BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL< /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BH /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/A0/BF/BI /BW /B7/CP/D2/DD/D8/CW/CX/D2/CV/A0/BF/BJ /BW−/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BF. /BD± /BD. /BJ /B5/B1/A0/BF/BK /BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BJ. /BF± /BE. /BC /B5/B1/A0/BF/BL /BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BC± /BD. /BH /B5/B1/A0/BG/BC /BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BF. /BF /B7 /BD. /BI − /BD. /BF /B5/B1 /A0/BG/BD /BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BF. /BC /B7 /BD. /BD − /BC. /BL /B5/B1/A0/BG/BE /BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BE. /BH /B7 /BD. /BE − /BD. /BC /B5/B1/A0/BG/BF /BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CR /CL /B4 /BD. /BE± /BC. /BG /B5/B1/A0/BG/BG /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC /B7/BD /BD − /BD/BC /B5/B1/A0/BG/BH /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BJ± /BE. /BJ /B5/B1/A0/BG/BI /BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BH. /BC± /BE. /BD /B5/B1/A0/BG/BJ /BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BD± /BF. /BD /B5/B1/A0/BG/BK /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BL. /BJ± /BE. /BL /B5/B1/A0/BG/BL /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CS /CL /B4/BD/BD/BI. /BE± /BF. /BE /B5/B1/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7 /BV/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D1/D3 /CS/CT/D7/A0/BH/BC /C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BD/BI± /BC. /BD/BC/B5 /B1/A0/BH/BDψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BG. /BK± /BE. /BG /B5× /BD/BC− /BF/A0/BH/BEχ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD. /BF± /BC. /BG /B5/B1/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7 /C3 /D3 /D6 /C3∗/D1/D3 /CS/CT/D7/A0/BH/BF /D7γ /B4 /BF. /BD± /BD. /BD /B5× /BD/BC− /BG/A0/BH/BG /D7 νν < /BI. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BH /C3±/CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ/BG± /BI /B5/B1/A0/BH/BI /C3 /BC/CB /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE/BL. /BC± /BE. /BL /B5/B1/C8/CX/D3/D2 /D1/D3 /CS/CT/D7 /C8/CX/D3/D2 /D1/D3 /CS/CT/D7/C8/CX/D3/D2 /D1/D3 /CS/CT/D7 /C8/CX/D3/D2 /D1/D3 /CS/CT/D7/A0/BH/BJπ±/CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BL/BJ ± /BE/BD /B5/B1/A0/BH/BKπ /BC/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CS /CL /B4/BE/BJ/BK ± /BI/BC /B5/B1/A0/BH/BLφ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BE. /BK/BE± /BC. /BE/BF/B5 /B1/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BI/BC /D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BF. /BD± /BD. /BD /B5/B1/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7/C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7 /C7/D8/CW/CT/D6 /D1/D3 /CS/CT/D7/A0/BI/BD /CR/CW/CP /D6/CV/CT/CS/CP/D2/DD/D8/CW/CX/D2/CV /CJ /CS /CL /B4/BG/BL/BJ ± /BJ /B5/B1/A0/BI/BE /CW/CP/CS/D6/D3/D2 /B7/CW/CP/CS/D6/D3/D2−/B4 /BD. /BJ /B7 /BD. /BC − /BC. /BJ /B5× /BD/BC− /BH/A0/BI/BF /CR/CW/CP /D6/D1/D0/CT/D7/D7 /B4 /BJ± /BE/BD /B5× /BD/BC− /BF/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7 /BU/CP /D6/DD /D3/D2 /D1/D3 /CS/CT/D7/A0/BI/BG /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BL± /BC. /BI /B5/B1/A0/BI/BH /CQ /B9/CQ/CP /D6/DD /D3/D2 /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BD/BC. /BE± /BE. /BK /B5/B1/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS/CT /D7/A0/BI/BI /CT /B7/CT−/CP/D2/DD/D8/CW/CX/D2/CV/A0/BI/BJµ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV /BU/BD < /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BI/BKν ν /CP/D2/DD/D8/CW/CX/D2/CV/CJ /CP /CL/BT /D2/lscript /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D2 /CT /D3 /D6/CPµ /D1/D3 /CS/CT/B8 /D2/D3/D8 /CP /D7/D9/D1 /D3/DA/CT/D6 /D8/CW/CT/D7/CT /D1/D3 /CS/CT/D7/BA/CJ /CQ /CL /BW/CY /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /D9/D2/D6/CT/D7/D3/D0/DA/CT/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /D4/D7/CT/D9/CS /D3/D7/CR/CP/D0/CP /D6 /CP/D2/CS/D8/CT/D2/D7/D3 /D6 /BW∗∗/B4 /C8 /B9/DB /CP/DA/CT/B5 /D7/D8/CP/D8/CT/D7/BA/CJ /CR /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CS /CL /C1/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CP /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8 /DD /CS/CT/AC/D2/CX/D8/CX/D3/D2 /CP/D2/CS /CR/CP/D2 /CQ/CT/CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BD/BC/BC/B1/BA /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BU /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BU /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/CP/D2/CS /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/D7 /D3/CU /D1/CT/CP/D2 /D0/CX/DA/CT/D7/B8 /D1/CX/DC/CX/D2/CV /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/B9/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CX/D7 /CT/CS/CX/D8/CX/D3/D2 /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BF/BL/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BF/BL/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BF/BL/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BG/BC/BL/BL± /BC. /BC/BC/BK/BE± /BC. /BC/BD/BD/BD /BC. /BG/BC/BL/BL± /BC. /BC/BC/BK/BE± /BC. /BC/BD/BD/BD/BC. /BG/BC/BL/BL± /BC. /BC/BC/BK/BE± /BC. /BC/BD/BD/BD /BC. /BG/BC/BL/BL± /BC. /BC/BC/BK/BE± /BC. /BC/BD/BD/BD /BF/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C3 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BF/BD/CC/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /CP /D2/CT/D9/D6/CP/D0 /D2/CT/D8 /DB /D3 /D6/CZ/B8 /D8/D3 /CT/D7/D8/CX/D1/CP/D8/CT /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /DB /CT/CP/CZ/D0/DD/B9/CS/CT/CR/CP /DD/CX/D2/CV/CQ /CW/CP/CS/D6/D3/D2 /CQ /DD /CS/CX/D7/D8/CX/D2/CV/D9/CX/D7/CW/CX/D2/CV /CX/D8/D7 /CS/CT/CR/CP /DD /D4 /D6/D3 /CS/D9/CR/D8/D7 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CP/D8 /D8/CW/CT /D4 /D6/CX/D1/CP /D6/DD/DA/CT/D6/D8/CT/DC/BA/A0/parenleftbig/BU /BC/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/BU /BC/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B5/A0/parenleftbig/BU /BC/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/BU /BC/D7/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BK± /BC. /BC/BD/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BF/BK± /BC. /BC/BD/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BF/BK± /BC. /BC/BD/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BF/BK± /BC. /BC/BD/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD/BF± /BC. /BC/BI/BK /BF/BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BX /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BC. /BE/BD± /BC. /BC/BF/BI /B7/BC. /BC/BF/BK − /BC. /BC/BF/BC /BF/BF/BT/BU/BX /BL/BL /C8 /BV/BW/BY /D4/D4 /CP/D8 /BD. /BK/CC /CT/CE/BF/BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BX /D9/D7/CT/D7 /D7/CT/DA/CT/D6/CP/D0 /CT/D0/CT/CR/D8/D6/D3/D2/B9/CR/CW/CP /D6/D1 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /CQ→ /CR/CT−/CG/BA/BF/BF/BT/BU/BX /BL/BL /C8 /D9/D7/CT/D7 /D8/CW/CT /D2/D9/D1/CQ /CT/D6/D7 /D3/CU /C3∗/B4/BK/BL/BE/B5 /BC/B8 /C3∗/B4/BK/BL/BE/B5 /B7/B8 /CP/D2/CS φ /B4/BD/BC/BE/BC/B5 /CT/DA/CT/D2/D8/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2/CP/D7/D7/D3 /CR/CX/CP/D8/CX/D3/D2 /DB/CX/D8/CW /D8/CW/CT /CS/D3/D9/CQ/D0/CT /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /CQ→ /CRµ−/CG /DB/CX/D8/CW /CR→ /D7µ /B7/CG/BA /BL/BG/BJ /BL/BG/BJ/BL/BG/BJ /BL/BG/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BG /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BG /BB/B4/A0/BD /B7/A0/BE /B5/A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BG /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/CQ /B9/CQ/CP /D6/DD /D3/D2/parenrightbig/BB/bracketleftbig/A0/parenleftbig/BU /B7/parenrightbig/B7/A0/parenleftbig/BU /BC/parenrightbig/bracketrightbig/A0/BG /BB/B4/A0/BD /B7/A0/BE /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BD/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BD/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BD/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BD/BK± /BC. /BC/BG/BE /BC. /BD/BD/BK± /BC. /BC/BG/BE/BC. /BD/BD/BK± /BC. /BC/BG/BE /BC. /BD/BD/BK± /BC. /BC/BG/BE /BF/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BX /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BF/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BX /D9/D7/CT/D7 /D7/CT/DA/CT/D6/CP/D0 /CT/D0/CT/CR/D8/D6/D3/D2/B9/CR/CW/CP /D6/D1 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /CQ→ /CR/CT−/CG/BA/A0/parenleftbig ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BC/BK± /BC. /BC/BC/BJ/BJ± /BC. /BC/BD/BE/BG /BC. /BE/BF/BC/BK± /BC. /BC/BC/BJ/BJ± /BC. /BC/BD/BE/BG/BC. /BE/BF/BC/BK± /BC. /BC/BC/BJ/BJ± /BC. /BC/BD/BE/BG /BC. /BE/BF/BC/BK± /BC. /BC/BC/BJ/BJ± /BC. /BC/BD/BE/BG /BF/BH, /BF/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /C4/BF /CT /B7/CT−→ /CI/BF/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /CP/D7/D7/D9/D1/CT/D7 /D6/CT/D0/CP/D8/CX/DA/CT /CQ /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /D6/CP/D8/CT/D7 /CT /BMµ /BMτ /D3/CU /BD/BM/BD/BM/BC . /BE/BH/BA /BU/CP/D7/CT/CS /D3/D2/D1/CX/D7/D7/CX/D2/CV/B9/CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BF/BI/BT/D7/D7/D9/D1/CT/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /CU/D3 /D6 /CA/BU /BA/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig /lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/B8 /CT/DC/CR/D0/D9/CS/CX/D2/CV /CP/D0/D0 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C4/BX/C8 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CF /D3 /D6/CZ/CX/D2/CV /BZ/D6/D3/D9/D4 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT/CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ/CX/D2 /D8/CW/CT /CI /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BI/BL± /BC. /BC/BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BI/BL± /BC. /BC/BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BI/BL± /BC. /BC/BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BC/BI/BL± /BC. /BC/BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BC/BI/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BI/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BI/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BI/BG± /BC. /BC/BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BJ/BC± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BF/BH /BF/BJ/C0/BX/C1/CB/CC/BX/CA /BC/BE /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BD/BC/BJ/BC± /BC. /BC/BC/BC/BK /B7/BC. /BC/BC/BF/BJ − /BC. /BC/BC/BG/BL /BF/BK/BT/BU/CA/BX/CD /BC/BD /C4 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BC/BK/BF± /BC. /BC/BC/BD/BC /B7/BC. /BC/BC/BE/BK − /BC. /BC/BC/BE/BG /BF/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BD/BC/BD/BI± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BF/BC /BG/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C4/BF /CT /B7/CT−→ /CI/BC. /BD/BC/BK/BH± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BG/BJ /BG/BD, /BG/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /C4/BF /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD/BC/BI± /BC. /BC/BC/BF/BL± /BC. /BC/BC/BE/BE /BG/BF/BT/BU/CA/BX/CD /BL/BH /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BD/BG± /BC. /BC/BC/BF± /BC. /BC/BC/BG /BG/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BD/BC/BC± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ /BG/BH/BT/BU/CA/BX/CD /BL/BF /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BC/BH± /BC. /BC/BC/BI± /BC. /BC/BC/BH /BG/BI/BT/C3/BX/CA/CB /BL/BF /BU /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BU /C1 /B9/BX/C6/BW/C1 /BC/BC /BX/BF/BJ/CD/D7/CT/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /D0/CT/D4/D8/D3/D2 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CP/D2/CS /D3/D4/D4 /D3/D7/CX/D8/CT /CY/CT/D8 /CR/CW/CP /D6/CV/CT/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR /CP/D2/CS/D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0/CX/D2/CV/BA/BF/BK/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BF/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD/CR /D3 /D1 /D4 /CP /D6/CX/D2/CV /D8/CW/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/DA/CP /D6/CX/CP/CQ/D0/CT/D7 /D3/CU /D0/CT/D4/D8/D3/D2/CX/CR /CT/DA/CT/D2/D8/D7 /CX/D2 /CP /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CI→ /CQ /CQ /D7/CP/D1/D4/D0/CT /D9/D7/CX/D2/CV /CP /D6/D8/CX/AC/CR/CX/CP/D0 /D2/CT/D9/D6/CP/D0/D2/CT/D8 /DB /D3 /D6/CZ /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/BN /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/BA/BG/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /AC/D8 /D3/CU /CA/CQ /BP/A0 /B4 /CI→ /CQ /CQ /B5/BB/A0/B4 /CI→ /CW/CP/CS/D6/D3/D2/D7/B5/CP/D2/CS /BU/B4 /CQ→/lscriptν /CG/B5/B8 /D9/D7/CX/D2/CV /CS/D3/D9/CQ/D0/CT/B9/D8/CP/CV/CV/CX/D2/CV /D1/CT/D8/CW/D3 /CS/BA/BG/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP /AC/D8 /D8/D3 /D8/CW/CT /D7/CX/D2/CV/D0/CT /D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BG/BE/BT/D7/D7/D9/D1/CT/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /CU/D3 /D6 /CA/BU /BA/BG/BF/BT/BU/CA/BX/CD /BL/BH /BW /CV/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7± /BC. /BC/BC/BD/BL /B4/D1/D3 /CS/CT/D0/B5 /CP/D2/CS /BC . /BC/BC/BD/BE /B4 /CA/CR /B5/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT/D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BG/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BZ /D9/D7/CT/D7 /CT /CP/D2/CSµ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CU/D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /D8/CW/CT /D0/CT/D4/D8/D3/D2 /D4/CP/D2/CSpT /B4/D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CY/CT/D8/B5 /D7/D4 /CT/CR/D8/D6/CP /DB/CW/CX/CR/CW /CP/D0/D7/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/D7 /D8/CW/CT /CQ /CP/D2/CS /CR /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8/D8/CW/CT /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2 /CU/D9/D2/CR/D8/CX/D3/D2/D7/B8 /CP/D2/CS /D8/CW/CT /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7/BA /CC/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /CS/CT/D4 /CT/D2/CS/D7 /D4 /D6/CX/D1/CP /D6/CX/D0/DD /D3/D2 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CS/CX/D0/CT/D4/D8/D3/D2/D7 /D8/D3 /D7/CX/D2/CV/D0/CT /D0/CT/D4/D8/D3/D2/D7 /CP/D8 /CW/CX/CV/CW pT /B8 /CQ/D9/D8 /D8/CW/CT/D0/D3 /DB /CT/D6pT /D4/D3 /D6/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /CV/D0/D3/CQ/CP/D0 /AC/D8 /D8/D3 /D6/CT/CS/D9/CR/CT /D8/CW/CT /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA /CC/CW/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D7 ± /BC. /BC/BC/BE/BI /CP/D2/CS /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/BG/BH/BT/BU/CA/BX/CD /BL/BF /BV /CT/DA/CT/D2/D8 /CR/D3/D9/D2/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /CT/CT /CT/DA/CT/D2/D8/D7/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /CT/CT /B8µµ /B8 /CP/D2/CS /CTµ /CT/DA/CT/D2/D8/D7/B8 /D8/CW/CT/DD/D3/CQ/D8/CP/CX/D2 /BC . /BD/BC/BC± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ/BA/BG/BI/BT/C3/BX/CA/CB /BL/BF /BU /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D7/CX/D2/CV/D0/CT /CP/D2/CS /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/CT /B7ν/CT /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BK/BI± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BK/BI± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BK/BI± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BK/BI± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BJ/BK± /BC. /BC/BC/BC/BK /B7/BC. /BC/BC/BH/BC − /BC. /BC/BC/BG/BI /BG/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BD/BC/BK/BL± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BH/BD /BG/BK, /BG/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /C4/BF /CT /B7/CT−→ /CI/BC. /BD/BC/BJ± /BC. /BC/BD/BH± /BC. /BC/BC/BJ /BE/BI/BC /BH/BC/BT/BU/CA/BX/CD /BL/BF /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BF/BK± /BC. /BC/BF/BE± /BC. /BC/BC/BK /BH/BD/BT/BW/BX/CE /BT /BL/BD /BV /C4/BF /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BI± /BC. /BC/BE/BJ± /BC. /BC/BC/BK /BH/BE/BT/BU/BX /BL/BF /BX /CE/C6/CB /BX /CT/CT/CR/D1 /BP /BH/BK /BZ/CT/CE/BC. /BD/BC/BL /B7/BC. /BC/BD/BG − /BC. /BC/BD/BF± /BC. /BC/BC/BH/BH /BE/BJ/BD/BL /BH/BF/BT/C3/BX/CA/CB /BL/BF /BU /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1 /BC/BC /BX/BC. /BD/BD/BD± /BC. /BC/BE/BK± /BC. /BC/BE/BI /BU/BX/C0/CA/BX/C6/BW /BL/BC /BW /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BG/BF /BZ/CT/CE/BC. /BD/BH/BC± /BC. /BC/BD/BD± /BC. /BC/BE/BE /BU/BX/C0/CA/BX/C6/BW /BL/BC /BW /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP /BF/BH /BZ/CT/CE/BC. /BD/BD/BE± /BC. /BC/BC/BL± /BC. /BC/BD/BD /C7/C6/BZ /BK/BK /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BC. /BD/BG/BL /B7/BC. /BC/BE/BE − /BC. /BC/BD/BL /C8 /BT/C4 /BK/BI /BW/C4/BV/C7 /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BC. /BD/BD/BC± /BC. /BC/BD/BK± /BC. /BC/BD/BC /BT/C1/C0/BT/CA/BT /BK/BH /CC/C8/BV /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BC. /BD/BD/BD± /BC. /BC/BF/BG± /BC. /BC/BG/BC /BT/C4 /CC/C0/C7/BY/BY /BK/BG /C2 /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP/BF /BG /BA /BI/BZ /CT /CE/BC. /BD/BG/BI± /BC. /BC/BE/BK /C3 /C7/C7/C8 /BK/BG /BW/C4/BV/C7 /CA/CT/D4/D0/BA /CQ /DD/C8 /BT/C4 /BK/BI/BC. /BD/BD/BI± /BC. /BC/BE/BD± /BC. /BC/BD/BJ /C6/BX/C4/CB/C7/C6 /BK/BF /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP /BE/BL /BZ/CT/CE/BG/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD/CR /D3 /D1 /D4 /CP /D6/CX/D2/CV /D8/CW/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/DA/CP /D6/CX/CP/CQ/D0/CT/D7 /D3/CU /D0/CT/D4/D8/D3/D2/CX/CR /CT/DA/CT/D2/D8/D7 /CX/D2 /CP /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CI→ /CQ /CQ /D7/CP/D1/D4/D0/CT /D9/D7/CX/D2/CV /CP /D6/D8/CX/AC/CR/CX/CP/D0 /D2/CT/D9/D6/CP/D0/D2/CT/D8 /DB /D3 /D6/CZ /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/BN /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/BA/BG/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CP /AC/D8 /D8/D3 /D8/CW/CT /D7/CX/D2/CV/D0/CT /D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BG/BL/BT/D7/D7/D9/D1/CT/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /CU/D3 /D6 /CA/BU /BA/BH/BC/BT/BU/CA/BX/CD /BL/BF /BV /CT/DA/CT/D2/D8 /CR/D3/D9/D2/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /CT/CT /CT/DA/CT/D2/D8/D7/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /CT/CT /B8µµ /B8 /CP/D2/CS /CTµ /CT/DA/CT/D2/D8/D7/B8 /D8/CW/CT/DD/D3/CQ/D8/CP/CX/D2 /BC . /BD/BC/BC± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ/BA/BH/BD/BT/BW/BX/CE /BT/BL /BD /BV /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /BU/B4 /CQ→ /CT /CG/B5 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D9/D7/CX/D2/CV /D7/CX/D2/CV/D0/CT /CP/D2/CS /CS/D3/D9/CQ/D0/CT/D8/CP/CV/CV/CT/CS /CQ /CT/D2/CW/CP/D2/CR/CT/CS /CI /CT/DA/CT/D2/D8/D7/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /CT /CP/D2/CSµ /D6/CT/D7/D9/D0/D8/D7/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BC . /BD/BD/BF± /BC. /BC/BD/BC±/BC. /BC/BC/BI/BA /BV/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /D8/CW/CT /CX/D2/CX/D8/CX/CP/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /CQ /D5/D9/CP /D6/CZ/D7 /CQ /DD /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /B4/BF/BJ/BK± /BF /C5/CT/CE/B5 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU/D8 /CW /CT /CI /CX/D2/D8/D3 /CQ /CQ /B8 /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BC . /BD/BD/BE± /BC. /BC/BC/BG±/BC. /BC/BC/BK/BA /CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BC . /BD/BD/BL± /BC. /BC/BC/BF± /BC. /BC/BC/BI /DB/CW/CT/D2 /CT /CP/D2/CSµ /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS/BA /CD/D7/CT/CS /D8/D3/D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CQ /CQ /DB/CX/CS/D8/CW /CX/D8/D7/CT/D0/CU/B8 /D8/CW/CX/D7 /CT/D0/CT/CR/D8/D6/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BF/BJ/BC ± /BD/BE± /BE/BG /C5/CT/CE /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/CS/DB/CX/D8/CW /D8/CW/CT /D1/D9/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BF/BK/BH ± /BJ± /BE/BE /C5/CT/CE/BA/BH/BE/BT/BU/BX /BL/BF /BX /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/D7 /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CP/D2/CS /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2/CU/D9/D2/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /CQ /CP/D2/CS /CR /BA/BH/BF/BT/C3/BX/CA/CB /BL/BF /BU /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D7/CX/D2/CV/D0/CT /CP/D2/CS /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BL/BH /B7/BC. /BC/BC/BE/BL − /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BL/BH /B7/BC. /BC/BC/BE/BL − /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BL/BH /B7/BC. /BC/BC/BE/BL − /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BL/BH /B7/BC. /BC/BC/BE/BL − /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BL/BI± /BC. /BC/BC/BC/BK /B7/BC. /BC/BC/BF/BG − /BC. /BC/BC/BE/BJ /BH/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BD/BC/BK/BE± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BH/BL /BH/BH, /BH/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /C4/BF /CT /B7/CT−→ /CI/BC. /BD/BD/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BJ /BI/BH/BI /BH/BJ/BT/BU/CA/BX/CD /BL/BF /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BD/BF± /BC. /BC/BD/BE± /BC. /BC/BC/BI /BH/BK/BT/BW/BX/CE /BT /BL/BD /BV /C4/BF /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BE± /BC. /BC/BC/BI± /BC. /BC/BC/BJ /BH/BI/CD/BX/C6/C7 /BL/BI /BT/C5/CH /CT /B7/CT−/CP/D8 /BH/BJ. /BL/BZ /CT /CE/BC. /BD/BC/BD /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL± /BC. /BC/BC/BH/BH /BG/BE/BG/BK /BH/BL/BT/C3/BX/CA/CB /BL/BF /BU /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1 /BC/BC /BX/BC. /BD/BC/BG± /BC. /BC/BE/BF± /BC. /BC/BD/BI /BU/BX/C0/CA/BX/C6/BW /BL/BC /BW /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BG /BF/BZ /CT /CE/BC. /BD/BG/BK± /BC. /BC/BD/BC± /BC. /BC/BD/BI /BU/BX/C0/CA/BX/C6/BW /BL/BC /BW /BV/BX/C4/C4 /BX /CT/CT/CR/D1 /BP/BF /BH/BZ /CT /CE/BC. /BD/BD/BK± /BC. /BC/BD/BE± /BC. /BC/BD/BC /C7/C6/BZ /BK/BK /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BC. /BD/BD/BJ± /BC. /BC/BD/BI± /BC. /BC/BD/BH /BU/BT/CA/CC/BX/C4 /BK/BJ /C2/BT/BW/BX /BX /CT/CT/CR/D1 /BP/BF /BG. /BI/BZ /CT /CE/BC. /BD/BD/BG± /BC. /BC/BD/BK± /BC. /BC/BE/BH /BU/BT/CA/CC/BX/C4 /BK/BH /C2 /C2/BT/BW/BX /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/CC/BX/C4 /BK/BJ/BC. /BD/BD/BJ± /BC. /BC/BE/BK± /BC. /BC/BD/BC /BT/C4 /CC/C0/C7/BY/BY /BK/BG /BZ /CC /BT/CB/CB /BX /CT/CT/CR/D1 /BP/BF /BG. /BH/BZ /CT /CE/BC. /BD/BC/BH± /BC. /BC/BD/BH± /BC. /BC/BD/BF /BT/BW/BX/CE /BT /BK/BF /BU /C5/CA/C3/C2 /BX /CT/CT/CR/D1 /BP /BF/BF/DF /BF/BK . /BH/BZ /CT /CE/BC. /BD/BH/BH /B7/BC. /BC/BH/BG − /BC. /BC/BE/BL /BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BF /BW /C5/BT /BV /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BH/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/DA/CP /D6/CX/CP/CQ/D0/CT/D7 /D3/CU /D0/CT/D4/D8/D3/D2/CX/CR /CT/DA/CT/D2/D8/D7 /CX/D2 /CP /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CI→ /CQ /CQ /D7/CP/D1/D4/D0/CT /D9/D7/CX/D2/CV /CP /D6/D8/CX/AC/CR/CX/CP/D0 /D2/CT/D9/D6/CP/D0/D2/CT/D8 /DB /D3 /D6/CZ /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/BA 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/CS/D3/D9/CQ/D0/CT/D8/CP/CV/CV/CT/CS /CQ /CT/D2/CW/CP/D2/CR/CT/CS /CI /CT/DA/CT/D2/D8/D7/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /CT /CP/D2/CSµ /D6/CT/D7/D9/D0/D8/D7/B8 /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BC . /BD/BD/BF± /BC. /BC/BD/BC±/BC. /BC/BC/BI/BA /BV/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /D8/CW/CT /CX/D2/CX/D8/CX/CP/D0 /D2/D9/D1/CQ /CT/D6 /D3/CU /CQ /D5/D9/CP /D6/CZ/D7 /CQ /DD /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/B4/BF/BJ/BK± /BF /C5/CT/CE/B5 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /CI /CX/D2/D8/D3 /CQ /CQ /B8 /D8/CW/CT /D1/D9/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BC . /BD/BE/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BI/BA/CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /BC . /BD/BD/BL± /BC. /BC/BC/BF± /BC. /BC/BC/BI /DB/CW/CT/D2 /CT /CP/D2/CSµ /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS/BA /CD/D7/CT/CS /D8/D3 /D1/CT/CP/D7/D9/D6/CT/D8/CW/CT /CQ /CQ /DB/CX/CS/D8/CW /CX/D8/D7/CT/D0/CU/B8 /D8/CW/CX/D7 /D1/D9/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BF/BL/BG ± /BL± /BE/BE /C5/CT/CE /CP/D2/CS /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT/CT/D0/CT/CR/D8/D6/D3/D2 /D6/CT/D7/D9/D0/D8 /CV/CX/DA/CT/D7 /BF/BK/BH ± /BJ± /BE/BE /C5/CT/CE/BA/BH/BL/BT/C3/BX/CA/CB /BL/BF /BU /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D7/CX/D2/CV/D0/CT /CP/D2/CS /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA/BC. /BC/BE/BJ/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BK /BI/BC/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BD/BL/BJ± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BC/BH /BI/BD/BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BI/BC/BT/BU/CA/BX/CD /BC/BC /CA /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 ± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BD/BK/B8 /DB/CW/CT/D6/CT/D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CS /D9 /CT/D8/D3 /D8/CW/CT /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /AC/D6/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BI/BD/BT/C3/BX/CA/CB /BL/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ→ /BW−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/CL /BP /B4/BD . /BK/BE±/BC. /BE/BC± /BC. /BD/BE/B5× /BD/BC− /BF/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/B4 /BL . /BE/BE±/BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/BW−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BL± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BJ /BC. /BC/BC/BG/BL± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BJ/BC. /BC/BC/BG/BL± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BJ /BC. /BC/BC/BG/BL± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BC/BJ/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig/BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/BW−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BI± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BI± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG/BC. /BC/BC/BE/BI± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BI± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BK/BG± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BK/BG± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BK/BG± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BK/BG± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BC/BG± /BC. /BC/BC/BG/BC± /BC. /BC/BC/BD/BJ /BI/BE/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BI/BH± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BI/BF/BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BI/BE/BT/BU/CA/BX/CD /BC/BC /CA /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 ± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BF/BI± /BC. /BC/BC/BD/BJ/B8 /DB/CW/CT/D6/CT/D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CS /D9 /CT/D8/D3 /D8/CW/CT /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /AC/D6/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BI/BF/BT/C3/BX/CA/CB /BL/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ→ /BW /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /BW /BC→ /C3−π /B7/B5/CL /BP /B4/BE . /BH/BE± /BC. /BD/BG±/BC. /BD/BJ/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig /BW /BCπ−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BC/BJ± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BD /BC. /BC/BD/BC/BJ± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BD/BC. /BC/BD/BC/BJ± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BD /BC. /BC/BD/BC/BJ± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BD/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig /BW /BCπ /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BF± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BF± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG/BC. /BC/BC/BE/BF± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG /BC. /BC/BC/BE/BF± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BG/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BL/BG/BK /BL/BG/BK/BL/BG/BK /BL/BG/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/BW∗−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BJ/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BJ/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BJ/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BJ/BH± /BC. /BC/BC/BD/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BJ/BH± /BC. /BC/BC/BE/BD± /BC. /BC/BC/BC/BL /BI/BG/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BE/BJ/BI± /BC. /BC/BC/BE/BJ± /BC. /BC/BC/BD/BD /BI/BH/BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BI/BG/BT/BU/CA/BX/CD /BC/BC /CA /D6/CT/D4 /D3 /D6/D8/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 ± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BC/BL/B8 /DB/CW/CT/D6/CT/D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CS /D9 /CT/D8/D3 /D8/CW/CT /BW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /AC/D6/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BI/BH/BT/C3/BX/CA/CB /BL/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ→ /BW∗/lscript /B7ν/lscript /CG/B5× /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5× /BU/B4 /BW /BC→ /C3−π /B7/B5/CL/BP/B4 /B4 /BJ . /BH/BF± /BC. /BG/BJ± /BC. /BH/BI/B5× /BD/BC− /BG/B5 /CP/D2/CS /D9/D7/CT/D7 /BU/B4 /BW∗ /B7→ /BW /BCπ /B7/B5/BP/BC . /BI/BK/BD± /BC. /BC/BD/BF /CP/D2/CS/BU/B4 /BW /BC→ /C3−π /B7/B5/BP /BC. /BC/BG/BC/BD± /BC. /BC/BC/BD/BG /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /D6/CT/D7/D9/D0/D8/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D8/CW/CT /BW∗ /B7/CP/D2/CS /BW /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BW∗−π /B7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BH /BC. /BC/BC/BG/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BH/BC. /BC/BC/BG/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BH /BC. /BC/BC/BG/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BC/BH/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig/BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/BW∗−π−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BE /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BE/BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BE /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BE/BT/BU/CA/BX/CD /BC/BC /CA /BW/C4/C8/C0 /CT /B7/CT−→ /CI/A0/parenleftbig /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig /BW /BC/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW /BC/CY→ /BW∗ /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/BW/CY /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /D9/D2/D6/CT/D7/D3/D0/DA/CT/CS /D1/CX/DC/D8/D9/D6/CT /D3/CU /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CP/D2/CS /D8/CT/D2/D7/D3 /D6 /BW∗∗/B4 /C8 /B9/DB /CP/DA/CT/B5 /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BG± /BC. /BJ/BL± /BC. /BF/BL /BE. /BI/BG± /BC. /BJ/BL± /BC. /BF/BL/BE. /BI/BG± /BC. /BJ/BL± /BC. /BF/BL /BE. /BI/BG± /BC. /BJ/BL± /BC. /BF/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C5 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD± /BD. /BF± /BD. /BF /BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1 /BC/BF /C5/A0/parenleftbig/BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW−/CY→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW−/CY→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW−/CY→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/BW−/CY/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW−/CY→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/BW/CY /D6/CT/D4 /D6/CT/D7/CT/D2/D8/D7 /CP/D2 /D9/D2/D6/CT/D7/D3/D0/DA/CT/CS /D1/CX/DC/D8/D9/D6/CT /D3/CU /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CP/D2/CS /D8/CT/D2/D7/D3 /D6 /BW∗∗/B4 /C8 /B9/DB /CP/DA/CT/B5 /D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BC± /BD. /BL /B7/BD. /BE − /BD. /BF /BJ. /BC± /BD. /BL /B7/BD. /BE − /BD. /BF /BJ. /BC± /BD. /BL /B7/BD. /BE − /BD. /BF /BJ. /BC± /BD. /BL /B7/BD. /BE − /BD. /BF /BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C5 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5−/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5−→ /BW /BCπ−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BE± /BD. /BF /B7/BC. /BJ − /BD. /BE /BG. /BE± /BD. /BF /B7/BC. /BJ − /BD. /BE /BG. /BE± /BD. /BF /B7/BC. /BJ − /BD. /BE /BG. /BE± /BD. /BF /B7/BC. /BJ − /BD. /BE /BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV × /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW−π /B7/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI± /BC. /BJ± /BC. /BF /BD. /BI± /BC. /BJ± /BC. /BF/BD. /BI± /BC. /BJ± /BC. /BF /BD. /BI± /BC. /BJ± /BC. /BF/BT/C3/BX/CA/CB /BL/BH /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig/CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig/CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/CR/CW/CP /D6/D1/D0/CT/D7/D7 /lscript ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C4/BX/C8/C0/CT/CP/DA/DD /BY/D0/CP/DA/D3/D9/D6 /CB/D8/CT/CT/D6/CX/D2/CV /BZ/D6/D3/D9/D4/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/B9/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BJ/BD ± /BC. /BC/BC/BC/BH/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BC/BD/BJ/BD ± /BC. /BC/BC/BC/BH/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BC/BD/BJ/BD ± /BC. /BC/BC/BC/BH/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BC/BD/BJ/BD ± /BC. /BC/BC/BC/BH/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BC/BD/BJ ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BJ ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BJ ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BJ ± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BI/BF ± /BC. /BC/BC/BC/BH/BF /B7/BC. /BC/BC/BC/BH/BH − /BC. /BC/BC/BC/BI/BE /BI/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /CA /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BC/BC/BD/BH/BJ ± /BC. /BC/BC/BC/BF/BH ± /BC. /BC/BC/BC/BH/BH /BI/BJ/BT/BU/CA/BX/CD /BC/BC /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BC/BD/BJ/BF ± /BC. /BC/BC/BC/BH/BH ± /BC. /BC/BC/BC/BH/BH /BI/BK/BU/BT/CA/BT /CC/BX /BL/BL /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BC/BC/BF/BF ± /BC. /BC/BC/BD/BC ± /BC. /BC/BC/BD/BJ /BI/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C3 /C4/BF /CT /B7/CT−→ /CI/BI/BI/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8 /AC/D8 /D3/CU /D8/CW/CT /C5/BV /D7/CX/D1/D9/D0/CP/D8/CT/CS /CT/DA/CT/D2/D8/D7 /D8/D3 /D8/CW/CT /CS/CP/D8/CP /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CQ→/CG/D9/lscriptν /D2/CT/D9/D8/D6/CP/D0 /D2/CT/D8 /DB /D3 /D6/CZ /D3/D9/D8/D4/D9/D8 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA/BI/BJ/BT/BU/CA/BX/CD /BC/BC /BW /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D2/D9/D1/CQ /CT/D6/D7 /D3/CU /CS/CT/CR/CP /DD/D7 /CX/D2 /CQ→ /D9 /CT/D2/D6/CX/CR/CW/CT/CS /CP/D2/CS/CS/CT/D4/D0/CT/D8/CT/CS /D7/CP/D1/D4/D0/CT/D7 /CP/D2/CS /D8/CW/CT/CX/D6 /D0/CT/D4/D8/D3/D2 /D7/D4 /CT/CR/D8/D6/CP/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/BP/BC. /BC/BF/BK/BG± /BC. /BC/BC/BF/BF /CP/D2/CS τ/CQ /BP/BD. /BH/BI/BG± /BC. /BC/BD/BG /D4/D7/BA/BI/BK/CD/D7/CT/D7 /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CQ /CQ /D7/CP/D1/D4/D0/CT/BA/BI/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C3 /CP/D7/D7/D9/D1/CT/D7 /CA/CQ /BP/BC. /BE/BD/BJ/BG± /BC. /BC/BC/BC/BL /CP/D8 /CI /CS/CT/CR/CP /DD /BA/A0/parenleftbig τ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig τ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig τ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig τ /B7ντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BD± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BD± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG/BD± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BD± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ/BK± /BC. /BD/BK± /BC. /BH/BD /BJ/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BE. /BG/BF± /BC. /BE/BC± /BC. /BE/BH /BJ/BD/BU/BT/CA/BT /CC/BX /BC/BD /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BE. /BD/BL± /BC. /BE/BG± /BC. /BF/BL /BJ/BE/BT/BU/CA/BX/CD /BC/BC /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BJ± /BC. /BH± /BD. /BD /BJ/BF, /BJ/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /C4/BF /CT /B7/CT−→ /CI/BE. /BG± /BC. /BJ± /BC. /BK /BD/BC/BF/BE /BJ/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BG /BV /C4/BF /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ/BH± /BC. /BF/BC± /BC. /BF/BJ /BG/BC/BH /BJ/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BC/BD /BX/BG. /BC/BK± /BC. /BJ/BI± /BC. /BI/BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BU /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH/BJ/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C9 /D9/D7/CT/D7 /CP /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA/BJ/BD/CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/AD/D3 /DB/CP /D2 /CS /CQ /B9/D8/CP/CV/CV/CX/D2/CV /CP/D0/CV/D3 /D6/CX/D8/CW/D1/D7 /DB /CT/D6/CT /D9/D7/CT/CS/BA/BJ/BE/CD/D7/CT/D7 /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /CX/D2 /CI→ /CQ /CQ /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/D3/D9/D8 /CX/CS/CT/D2/D8/CX/CU/DD/CX/D2/CV /D0/CT/D4/D8/D3/D2/D7/BA /BJ/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BI /BV /D6/CT/D7/D9/D0/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BJ/BG/BT/D7/D7/D9/D1/CT/D7 /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /DA/CP/D0/D9/CT /CU/D3 /D6 /CA/BU /BA/BJ/BH/CC/CW/CX/D7 /CX/D7 /CP /CS/CX/D6/CT/CR/D8 /D6/CT/D7/D9/D0/D8 /D9/D7/CX/D2/CV /D8/CP/CV/CV/CT/CS /CQ /CQ /CT/DA/CT/D2/D8/D7 /CP/D8 /D8/CW/CT /CI /B8 /CQ/D9/D8 /D7/D4 /CT/CR/CX/CT/D7 /CP /D6/CT /D2/D3/D8 /D7/CT/D4/CP /D6/CP/D8/CT/CS/BA/BJ/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /D9/D7/CT/D7 /D1/CX/D7/D7/CX/D2/CV/B9/CT/D2/CT/D6/CV/DD /D8/CT/CR/CW/D2/CX/D5/D9/CT/BA /A0/parenleftbig/BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/BW∗−τντ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BC. /BK/BK± /BC. /BF/BD± /BC. /BE/BK/B5× /BD/BC− /BE/B4/BC. /BK/BK± /BC. /BF/BD± /BC. /BE/BK/B5× /BD/BC− /BE/B4/BC. /BK/BK± /BC. /BF/BD± /BC. /BE/BK/B5× /BD/BC− /BE/B4/BC. /BK/BK± /BC. /BF/BD± /BC. /BE/BK/B5× /BD/BC− /BE/BJ/BJ/BU/BT/CA/BT /CC/BX /BC/BD /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BJ/BJ/CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/AD/D3 /DB /CP/D2/CS /CQ /B9/D8/CP/CV/CV/CX/D2/CV /CP/D0/CV/D3 /D6/CX/D8/CW/D1/D7 /DB /CT/D6/CT /D9/D7/CT/CS/BA/A0/B4 /CQ→ /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/slashbig/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/B4 /CQ→ /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/slashbig/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/B4 /CQ→ /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/slashbig/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/B4 /CQ→ /CR→/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/slashbig/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ/CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/B8 /CT/DC/CR/D0/D9/CS/CX/D2/CV /CP/D0/D0 /CP/D7/DD/D1/D1/CT/D8/D6/DD/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C4/BX/C8 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CF /D3 /D6/CZ/CX/D2/CV /BZ/D6/D3/D9/D4 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT/CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT /CI /CQ /D3/D7/D3/D2Ꜽ/CX/D2 /D8/CW/CT /CI /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC/BE± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BK/BC/BE± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BK/BC/BE± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BK/BC/BE± /BC. /BC/BC/BD/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BK/BD/BJ± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BD/BJ± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BD/BJ± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BD/BJ± /BC. /BC/BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BD/BK± /BC. /BC/BC/BD/BH /B7/BC. /BC/BC/BE/BG − /BC. /BC/BC/BE/BI /BJ/BK/C0/BX/C1/CB/CC/BX/CA /BC/BE /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BC/BJ/BL/BK± /BC. /BC/BC/BE/BE /B7/BC. /BC/BC/BE/BH − /BC. /BC/BC/BE/BL /BJ/BL/BT/BU/CA/BX/CD /BC/BD /C4 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BK/BG/BC± /BC. /BC/BC/BD/BI /B7/BC. /BC/BC/BF/BL − /BC. /BC/BC/BF/BI /BK/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ/BJ/BC± /BC. /BC/BC/BL/BJ± /BC. /BC/BC/BG/BI /BK/BD/BT/BU/CA/BX/CD /BL/BH /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BK/BE± /BC. /BC/BC/BF± /BC. /BC/BD/BE /BK/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BC/BJ/BJ± /BC. /BC/BC/BG± /BC. /BC/BC/BJ /BK/BF/BT/C3/BX/CA/CB /BL/BF /BU /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1 /BC/BC /BX/BJ/BK/CD/D7/CT/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /D0/CT/D4/D8/D3/D2 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CP/D2/CS /D3/D4/D4 /D3/D7/CX/D8/CT /CY/CT/D8 /CR/CW/CP /D6/CV/CT/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR /CP/D2/CS/D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D1/D3 /CS/CT/D0/CX/D2/CV/BA/BJ/BL/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BK/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D7/CT/DA/CT/D6/CP/D0 /CZ/CX/D2/CT/D1/CP/D8/CX/CR/DA/CP /D6/CX/CP/CQ/D0/CT/D7 /D3/CU /D0/CT/D4/D8/D3/D2/CX/CR /CT/DA/CT/D2/D8/D7 /CX/D2 /CP /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CI→ /CQ /CQ /D7/CP/D1/D4/D0/CT /D9/D7/CX/D2/CV /CP /D6/D8/CX/AC/CR/CX/CP/D0 /D2/CT/D9/D6/CP/D0/D2/CT/D8 /DB /D3 /D6/CZ /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/BN /D8/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/BA/BK/BD/BT/BU/CA/BX/CD /BL/BH /BW /CV/CX/DA/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7± /BC. /BC/BC/BF/BF /B4/D1/D3 /CS/CT/D0/B5 /CP/D2/CS /BC . /BC/BC/BF/BE /B4 /CA/CR /B5/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT/D8/CW/CT/D7/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CP/D1/CT /CV/D0/D3/CQ/CP/D0 /AC/D8 /CP/D7 /D8/CW/CT/CX/D6 /A0/B4 /CQ→/lscript /B7ν/lscript /CG/B5/CS/CP/D8/CP/BA/BK/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BZ /D9/D7/CT/D7 /CT /CP/D2/CSµ /CT/DA/CT/D2/D8/D7/BA /CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CP/D1/CT /CV/D0/D3/CQ/CP/D0 /AC/D8 /CP/D7 /D8/CW/CT/CX/D6/A0/B4 /CQ→/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /CS/CP/D8/CP/BA/BK/BF/BT/C3/BX/CA/CB /BL/BF /BU /CP/D2/CP/D0/DD/D7/CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /D7/CX/D2/CV/D0/CT /CP/D2/CS /CS/CX/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig/CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/CR→/lscript /B7ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BI/BD± /BC. /BC/BC/BE/BC /B7/BC. /BC/BC/BF/BG − /BC. /BC/BC/BG/BJ /BC. /BC/BD/BI/BD± /BC. /BC/BC/BE/BC /B7/BC. /BC/BC/BF/BG − /BC. /BC/BC/BG/BJ /BC. /BC/BD/BI/BD± /BC. /BC/BC/BE/BC /B7/BC. /BC/BC/BF/BG − /BC. /BC/BC/BG/BJ /BC. /BC/BD/BI/BD± /BC. /BC/BC/BE/BC /B7/BC. /BC/BC/BF/BG − /BC. /BC/BC/BG/BJ /BK/BG/BT/BU/CA/BX/CD /BC/BD /C4 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BK/BG/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/A0/parenleftbig /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig /BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BL/BI± /BC. /BC/BE/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BK /BC. /BH/BL/BI± /BC. /BC/BE/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BK /BC. /BH/BL/BI± /BC. /BC/BE/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BK /BC. /BH/BL/BI± /BC. /BC/BE/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BK /BK/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BI/BC/BH± /BC. /BC/BE/BG± /BC. /BC/BD/BI /CU/D3 /D6/BU /B4 /BW /BC→ /C3−π /B7/B5/BP /BC . /BC/BF/BK/BF/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /BC→ /C3−π /B7/B5/BP/B4 /BF . /BK/BL± /BC. /BC/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BD /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BF/BG − /BC. /BC/BE/BE /BC. /BC/BL/BD /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BF/BG − /BC. /BC/BE/BE /BC. /BC/BL/BD /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BF/BG − /BC. /BC/BE/BE /BC. /BC/BL/BD /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BF/BG − /BC. /BC/BE/BE /BK/BI/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BI/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BG /B7/BC. /BC/BD/BI − /BC. /BC/BD/BD /BC. /BC/BG/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BG /B7/BC. /BC/BD/BI − /BC. /BC/BD/BD /BC. /BC/BG/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BG /B7/BC. /BC/BD/BI − /BC. /BC/BD/BD /BC. /BC/BG/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BG /B7/BC. /BC/BD/BI − /BC. /BC/BD/BD /BK/BJ/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BJ/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /bracketleftbig/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BC /B7/A0/BF/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BC /B7/A0/BF/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BC /B7/A0/BF/BD /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BC /B7/A0/BF/BD /B5/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BD /B7/BC. /BC/BE/BI − /BC. /BC/BE/BE /B7/BC. /BC/BG/BK − /BC. /BC/BF/BD /BC. /BD/BF/BD /B7/BC. /BC/BE/BI − /BC. /BC/BE/BE /B7/BC. /BC/BG/BK − /BC. /BC/BF/BD /BC. /BD/BF/BD /B7/BC. /BC/BE/BI − /BC. /BC/BE/BE /B7/BC. /BC/BG/BK − /BC. /BC/BF/BD /BC. /BD/BF/BD /B7/BC. /BC/BE/BI − /BC. /BC/BE/BE /B7/BC. /BC/BG/BK − /BC. /BC/BF/BD /BK/BK/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BK/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BD /B7/BC. /BC/BD/BI − /BC. /BC/BD/BG /B7/BC. /BC/BD/BE − /BC. /BC/BD/BD /BC. /BC/BH/BD /B7/BC. /BC/BD/BI − /BC. /BC/BD/BG /B7/BC. /BC/BD/BE − /BC. /BC/BD/BD /BC. /BC/BH/BD /B7/BC. /BC/BD/BI − /BC. /BC/BD/BG /B7/BC. /BC/BD/BE − /BC. /BC/BD/BD /BC. /BC/BH/BD /B7/BC. /BC/BD/BI − /BC. /BC/BD/BG /B7/BC. /BC/BD/BE − /BC. /BC/BD/BD /BK/BL/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BL/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BJ /B7/BC. /BC/BD/BH − /BC. /BC/BD/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BE/BJ /B7/BC. /BC/BD/BH − /BC. /BC/BD/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BE/BJ /B7/BC. /BC/BD/BH − /BC. /BC/BD/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BC. /BC/BE/BJ /B7/BC. /BC/BD/BH − /BC. /BC/BD/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /BL/BC/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BC/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /bracketleftbig/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BE /B7/A0/BF/BF /B5/BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BE /B7/A0/BF/BF /B5/BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BE /B7/A0/BF/BF /B5/BB/A0/bracketleftbig/A0/parenleftbig /BW /BC/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /BC/BW±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BE /B7/A0/BF/BF /B5/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BK /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BD/BK − /BC. /BC/BD/BI /BC. /BC/BJ/BK /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BD/BK − /BC. /BC/BD/BI /BC. /BC/BJ/BK /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BD/BK − /BC. /BC/BD/BI /BC. /BC/BJ/BK /B7/BC. /BC/BE/BC − /BC. /BC/BD/BK /B7/BC. /BC/BD/BK − /BC. /BC/BD/BI /BL/BD/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BD/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA /BL/BG/BL /BL/BG/BL/BL/BG/BL /BL/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/BB /BU /BC/BB /BU /BC/D7 /BB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /A0/parenleftbig/BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig/BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig/BW±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BL< /BC. /BC/BC/BL< /BC. /BC/BC/BL< /BC. /BC/BC/BL/BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI /bracketleftbig/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BH /B7/A0/BF/BI /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BH /B7/A0/BF/BI /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BH /B7/A0/BF/BI /B5/BB/A0/bracketleftbig/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/B7/A0/parenleftbig/BW /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BF/BH /B7/A0/BF/BI /B5/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BF± /BC. /BC/BD/BJ± /BC. /BC/BD/BG /BC. /BC/BL/BF± /BC. /BC/BD/BJ± /BC. /BC/BD/BG/BC. /BC/BL/BF± /BC. /BC/BD/BJ± /BC. /BC/BD/BG /BC. /BC/BL/BF± /BC. /BC/BD/BJ± /BC. /BC/BD/BG /BL/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BX /BW/C4/C8/C0 /CT /B7/CT−−> /CI/BL/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/D9/D7/CT/CS /CX/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/A0/parenleftbig/BW−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/BW−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/BW−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/BW−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BD± /BC. /BC/BD/BI± /BC. /BC/BC/BH /BC. /BE/BF/BD± /BC. /BC/BD/BI± /BC. /BC/BC/BH/BC. /BE/BF/BD± /BC. /BC/BD/BI± /BC. /BC/BC/BH /BC. /BE/BF/BD± /BC. /BC/BD/BI± /BC. /BC/BC/BH /BL/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BE/BF/BG± /BC. /BC/BD/BF± /BC. /BC/BD/BC /CU/D3 /D6/BU /B4 /BW /B7→ /C3−π /B7π /B7/B5/BP /BC. /BC/BL/BD/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7→ /C3−π /B7π /B7/B5/BP/B4 /BL . /BE/BE± /BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BF± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BC. /BD/BJ/BF± /BC. /BC/BD/BI± /BC. /BC/BD/BE/BC. /BD/BJ/BF± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BC. /BD/BJ/BF± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BL/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BX /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BL/BG/CD/D7/CT/D7 /D0/CT/D4/D8/D3/D2 /D8/CP/CV/D7 /D8/D3 /D7/CT/D0/CT/CR/D8 /CI→ /CQ /CQ /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig/BW/BD /B4/BE/BG/BE/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI /BC. /BC/BH/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI/BC. /BC/BH/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI /BC. /BC/BH/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI /BL/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BL/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗ /B7π−/B5 /BP /BC. /BE/BD± /BC. /BC/BG /CP/D2/CS/A0/CQ /CQ /BB/A0/CW/CP/CS/D6/D3/D2/D7 /BP/BC. /BE/BD/BI /CP/D8 /CI /CS/CT/CR/CP /DD /BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5∓/BW±/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BD/BE − /BC. /BC/BC/BL /BC. /BC/BF/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BD/BE − /BC. /BC/BC/BL /BC. /BC/BF/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BD/BE − /BC. /BC/BC/BL /BC. /BC/BF/BF /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BD/BE − /BC. /BC/BC/BL /BL/BI/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BI/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig/BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BW /BC/BW∗/B4/BE/BC/BD/BC/B5±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BC /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH /BC. /BC/BF/BC /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH /BC. /BC/BF/BC /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH /BC. /BC/BF/BC /B7/BC. /BC/BC/BL − /BC. /BC/BC/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH /BL/BJ/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BJ/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BC/BI − /BC. /BC/BC/BH /BC. /BC/BE/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BC/BI − /BC. /BC/BC/BH /BC. /BC/BE/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BC/BI − /BC. /BC/BC/BH /BC. /BC/BE/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /B7/BC. /BC/BC/BI − /BC. /BC/BC/BH /BL/BK/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BK/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5±/BW∗/B4/BE/BC/BD/BC/B5∓/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BE /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF± /BC. /BC/BC/BE /BC. /BC/BD/BE /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF± /BC. /BC/BC/BE/BC. /BC/BD/BE /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF± /BC. /BC/BC/BE /BC. /BC/BD/BE /B7/BC. /BC/BC/BG − /BC. /BC/BC/BF± /BC. /BC/BC/BE /BL/BL/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BL/BL/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3 /D8/CW/CT /CR/CW/CP /D6/D1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig /BW/BW /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BF/BE /B7/BC. /BD/BC/BJ − /BC. /BC/BL/BH /BC. /BD/BC± /BC. /BC/BF/BE /B7/BC. /BD/BC/BJ − /BC. /BC/BL/BH /BC. /BD/BC± /BC. /BC/BF/BE /B7/BC. /BD/BC/BJ − /BC. /BC/BL/BH /BC. /BD/BC± /BC. /BC/BF/BE /B7/BC. /BD/BC/BJ − /BC. /BC/BL/BH /BD/BC/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD/BC/BC/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2 /D3/CU /BU /D1/CT/D7/D3/D2/D7 /CP/D2/CS /D8/CW/CT /BW /CR/CP/D2/CS/CX/B9/CS/CP/D8/CT/D7/BA/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/BW∗/BE /B4/BE/BG/BI/BC/B5 /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BJ± /BC. /BC/BE/BG± /BC. /BC/BD/BF /BC. /BC/BG/BJ± /BC. /BC/BE/BG± /BC. /BC/BD/BF/BC. /BC/BG/BJ± /BC. /BC/BE/BG± /BC. /BC/BD/BF /BC. /BC/BG/BJ± /BC. /BC/BE/BG± /BC. /BC/BD/BF /BD/BC/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD/BC/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CF /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BW∗/BE /B4/BE/BG/BI/BC/B5 /BC→ /BW∗ /B7π−/B5 /BP /BC. /BE/BD± /BC. /BC/BG /CP/D2/CS/A0/CQ /CQ /BB/A0/CW/CP/CS/D6/D3/D2/D7 /BP/BC. /BE/BD/BI /CP/D8 /CI /CS/CT/CR/CP /DD /BA/A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BE /BC. /BD/BH/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BE/BC. /BD/BH/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BE /BC. /BD/BH/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BE /BD/BC/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BC/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BD/BK/BF± /BC. /BC/BD/BL± /BC. /BC/BC/BL /CU/D3 /D6/BU /B4 /BW /B7/D7→φπ /B7/B5/BP /BC. /BC/BF/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK± /BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BD± /BC. /BC/BD/BC± /BC. /BC/BE/BL /BC. /BD/BC/BD± /BC. /BC/BD/BC± /BC. /BC/BE/BL/BC. /BD/BC/BD± /BC. /BC/BD/BC± /BC. /BC/BE/BL /BC. /BD/BC/BD± /BC. /BC/BD/BC± /BC. /BC/BE/BL /BD/BC/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BX /BW/C4/C8/C0 /CT /B7/CT−−> /CI/BD/BC/BF/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/D9/D7/CT/CS /CX/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA /A0/B4 /CQ→ /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/B4 /CQ→ /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/B4 /CQ→ /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/B4 /CQ→ /A3 /B7/CR /CP/D2/DD/D8/CW/CX/D2/CV/B5/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BJ± /BC. /BC/BD/BF± /BC. /BC/BE/BH /BC. /BC/BL/BJ± /BC. /BC/BD/BF± /BC. /BC/BE/BH/BC. /BC/BL/BJ± /BC. /BC/BD/BF± /BC. /BC/BE/BH /BC. /BC/BL/BJ± /BC. /BC/BD/BF± /BC. /BC/BE/BH /BD/BC/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BC/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BD/BD/BC± /BC. /BC/BD/BG± /BC. /BC/BC/BI /CU/D3 /D6/BU /B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/BC . /BC/BG/BG/BA /CF /CT/D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/BP/B4 /BH . /BC± /BD. /BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA/A0/parenleftbig /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig /CR /BB /CR /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BI/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BI/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BI/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BI/BE± /BC. /BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BE /B7/BC. /BD/BD − /BC. /BD/BC /BD/BC/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BD/BI/BI± /BC. /BC/BF/BD± /BC. /BC/BK/BC /BD/BC/BI/BT/BU/CA/BX/CD /BC/BC /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BD/BG/BJ± /BC. /BC/BG/BD /BD/BC/BJ/BT/BU/CA/BX/CD /BL/BK /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BE/BF/BC± /BC. /BC/BF/BI± /BC. /BC/BI/BH /BD/BC/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BC/BH/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /D9/D7/CX/D2/CV /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CX/CS/CT/D2/D8/CX/AC/CR/CP/D8/CX/D3/D2 /D3/CU /BU /D1/CT/D7/D3/D2/D7 /CP/D2/CS /D8/CW/CT /BW /CR/CP/D2/CS/CX/B9/CS/CP/D8/CT/D7/BA/BD/BC/BI/BX/DA/CP/D0/D9/CP/D8/CT/CS /DA/CX/CP /D7/D9/D1/D1/CP/D8/CX/D3/D2 /D3/CU /CT/DC/CR/D0/D9/D7/CX/DA/CT /CP/D2/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT /CR/CW/CP/D2/D2/CT/D0/D7/BA/BD/BC/BJ/BT/BU/CA/BX/CD /BL/BK /BW /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /CQ /B9/D8/CP/CV/CV/CX/D2/CV /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/BD/BC/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CH /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/B8 /CP/D2/CS/C8 /BW /BZ/BL /BI/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /CR/CW/CP /D6/D1 /CS/CT/CR/CP /DD/D7/BA /CC/CW/CX/D7 /CX/D7 /D7/D9/D1 /D3/CU /D8/CW/CT/CX/D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /BW /BC/B8 /BW−/B8 /BW/D7 /B8/CP/D2/CS /A3/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /D8/D3 /CX/D2/CR/D0/D9/CS/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /A4/CR /CP/D2/CS /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BI± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BI± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BI± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BI± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BE± /BC. /BD/BE± /BC. /BD/BC /BD/BC/BL/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BD/BI± /BC. /BD/BI± /BC. /BD/BG /BD/BE/BD /BD/BD/BC/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /C4/BF /CT /B7/CT−→ /CI/BD. /BE/BD± /BC. /BD/BF± /BC. /BC/BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF± /BC. /BE± /BC. /BE /BD/BD/BD/BT/BW/CA/C1/BT/C6/C1 /BL/BE /C4/BF /CT /B7/CT−→ /CI < /BG. /BL /BL/BC /C5/BT /CC/CC/BX/CD/CI/CI/C1 /BK/BF /C5/CA/C3/BE /BX /CT/CT/CR/D1 /BP/BE /BL/BZ /CT /CE/BD/BC/BL/BT/BU/CA/BX/CD /BL/BG /C8 /CX/D7 /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /CQ /CS/CT/CR/CP /DD/D7 /CP/D8 /D8/CW/CT /CI /BA /CD/D7/CT/D7 /C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/CP/D2/CSµ /B7µ−/CR/CW/CP/D2/D2/CT/D0/D7/BA /BT/D7/D7/D9/D1/CT/D7 /A0/B4 /CI→ /CQ /CQ /B5/BB/A0/CW/CP/CS/D6/D3/D2 /BP/BC. /BE/BE/BA/BD/BD/BC/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /CX/D7 /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /CQ /CS/CT/CR/CP /DD/D7 /CP/D8 /D8/CW/CT /CI /BA /CD/D7/CT/D7 /C2/ψ /B4/BD /CB /B5→ µ /B7µ−/CP/D2/CS /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/CR/CW/CP/D2/D2/CT/D0/D7/BA/BD/BD/BD/BT/BW/CA/C1/BT/C6/C1 /BL/BE /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CX/D7 /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D6/CT/D7/D9/D0/D8 /CU/D3 /D6/BU /B4 /CI→ /C2/ψ /B4/BD /CB /B5/CG /B5 /BP /B4 /BG . /BD± /BC. /BJ±/BC. /BF/B5× /BD/BC− /BF/DB/CW/CX/CR/CW /CX/D7 /D9/D7/CT/CS /D8/D3 /CT/DC/D8/D6/CP/CR/D8 /D8/CW/CT /CQ /B9/CW/CP/CS/D6/D3/D2 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D8/D3 /C2/ψ /B4/BD /CB /B5/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BG/BK± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BD/BC /BC. /BC/BC/BG/BK± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BD/BC/BC. /BC/BC/BG/BK± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BD/BC /BC. /BC/BC/BG/BK± /BC. /BC/BC/BE/BE± /BC. /BC/BC/BD/BC /BD/BD/BE/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BD/BE/BT/BU/CA/BX/CD /BL/BG /C8 /CX/D7 /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CU/D6/D3/D1 /CQ /CS/CT/CR/CP /DD/D7 /CP/D8 /D8/CW/CT /CI /BA /CD/D7/CT/D7 ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B7π−/B8 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/CR/CW/CP/D2/D2/CT/D0/D7/BA /BT/D7/D7/D9/D1/CT/D7 /A0/B4 /CI→ /CQ /CQ /B5/BB/A0/CW/CP/CS/D6/D3/D2 /BP/BC. /BE/BE/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BD± /BC. /BC/BC/BH± /BC. /BC/BC/BD /BD/BD/BF/BT/BU/CA/BX/CD /BL/BG /C8 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BD/BK± /BC. /BC/BC/BJ± /BC. /BC/BC/BD /BD/BL /BD/BD/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /C4/BF /CT /B7/CT−→ /CI/BD/BD/BF/BT/BU/CA/BX/CD /BL/BG /C8 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BD/BG± /BC. /BC/BC/BI /B7/BC. /BC/BC/BG − /BC. /BC/BC/BE /CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BT/D7/D7/D9/D1/CT/D7 /D2/D3 χ/CR /BE /B4/BD /C8 /B5 /CP/D2/CS /A0/B4 /CI→ /CQ /CQ /B5/BB/A0/CW/CP/CS/D6/D3/D2 /BP/BC. /BE/BE/BA/BD/BD/BG/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BC/BE/BG± /BC. /BC/BC/BL± /BC. /BC/BC/BE /CU/D3 /D6/BU /B4χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BE/BJ/BF±/BC. /BC/BD/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5 /BP /B4/BF/BI . /BC± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH/BE /BB/A0/BH/BC /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH/BE /BB/A0/BH/BC /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH/BE /BB/A0/BH/BC /A0/parenleftbig χ/CR /BD /B4/BD /C8 /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH/BE /BB/A0/BH/BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BL/BE± /BC. /BK/BE /BD/BE/BD /BD/BD/BH/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /C4/BF /CT /B7/CT−→ /CI/BD/BD/BH/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C2 /CX/D7 /CP /D6/CP/D8/CX/D3 /D3/CU /CX/D2/CR/D0/D9/D7/CX/DA/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /CQ /CS/CT/CR/CP /DD/D7 /CP/D8 /D8/CW/CT /CI /D9/D7/CX/D2/CV /D3/D2/D0/DD /D8/CW/CT/C2/ψ /B4/BD /CB /B5→µ /B7µ−/CR/CW/CP/D2/D2/CT/D0 /D7/CX/D2/CR/CT /D7/D3/D1/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CR/CP/D2/CR/CT/D0/BA/A0/parenleftbig /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig /D7γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BD± /BC. /BK/BC± /BC. /BJ/BE /BF. /BD/BD± /BC. /BK/BC± /BC. /BJ/BE/BF. /BD/BD± /BC. /BK/BC± /BC. /BJ/BE /BF. /BD/BD± /BC. /BK/BC± /BC. /BJ/BE /BD/BD/BI/BU/BT/CA/BT /CC/BX /BL/BK /C1 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BG /BL/BC /BD/BD/BJ/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BD/BE /BL/BC /BD/BD/BK/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C4 /C4/BF /CT /B7/CT−→ /CI/BD/BD/BI/BU/BT/CA/BT /CC/BX /BL/BK /C1 /D9/D7/CT/D7 /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV/CV/CT/CS /CI→ /CQ /CQ /D7/CP/D1/D4/D0/CT/BA/BD/BD/BJ/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/BD/BD/BK/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C4 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CQ→ /D7γ /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /BA/A0/parenleftbig /D7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig /D7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig /D7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig /D7 νν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BG× /BD/BC− /BG < /BI. /BG× /BD/BC− /BG< /BI. /BG× /BD/BC− /BG < /BI. /BG× /BD/BC− /BG/BL/BC /BD/BD/BL/BU/BT/CA/BT /CC/BX /BC/BD /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BD/BL/CC/CW/CT /CT/D2/CT/D6/CV/DD/B9/AD/D3 /DB /CP/D2/CS /CQ /B9/D8/CP/CV/CV/CX/D2/CV /CP/D0/CV/D3 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/C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BK± /BC. /BD/BH± /BC. /BI/BC /BE. /BJ/BK± /BC. /BD/BH± /BC. /BI/BC/BE. /BJ/BK± /BC. /BD/BH± /BC. /BI/BC /BE. /BJ/BK± /BC. /BD/BH± /BC. /BI/BC /BD/BE/BC/BT/BW /BT/C5 /BL/BI /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BE/BC/BT/BW /BT/C5 /BL/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /D6/CP/D4/CX/CS/CX/D8 /DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU π /BC/primes/CX/D2 /CI→/CQ/CQ /CT/DA/CT/D2/D8/D7/BA/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BK/BE± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BD/BL /BC. /BC/BE/BK/BE± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BD/BL/BC. /BC/BE/BK/BE± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BD/BL /BC. /BC/BE/BK/BE± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BD/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CI /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/D4 /BB /D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BD± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BD± /BC. /BC/BD/BD /C7/CD/CA 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/CI/BD/BE/BH/BU/BT/CA/BT /CC/BX /BL/BK /CE /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /BU/D7→ /D4 /CG/B5 /BP /BK ± /BG/B1 /CP/D2/CS /BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /D4 /CG/B5 /BP /BH/BK ± /BI/B1/BA/A0/parenleftbig µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig µ /B7µ−/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BG< /BF. /BE× /BD/BC− /BG< /BF. /BE× /BD/BC− /BG< /BF. /BE× /BD/BC− /BG/BL/BC /BT/BU/BU/C7/CC/CC /BL/BK /BU /BW/BC /D4 /D4 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT 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/BV/D3/D0/D0/CP/CQ/BA/B5/C3 /C7/C7/C8 /BK/BG /C8/CA/C4 /BH/BE /BL/BJ/BC /BW/BA/BX/BA /C3/D3 /D3/D4 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/BV/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/BX/CE /BT /BK/BF /C8/CA/C4 /BH/BC /BJ/BL/BL /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/BX/CE /BT /BK/BF/BU /C8/CA/C4 /BH/BD /BG/BG/BF /BU/BA /BT/CS/CT/DA/CP /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ/B9/C2 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BK/BF/BU /C8/C4 /BD/BF/BE/BU /BE/BG/BD /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BY/BX/CA/C6/BT/C6/BW/BX/CI /BK/BF/BW /C8/CA/C4 /BH/BC /BE/BC/BH/BG /BX/BA /BY /CT/D6/D2/CP/D2/CS/CT/DE /CT/D8 /CP/D0/BA /B4/C5/BT /BV /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT /CC/CC/BX/CD/CI/CI/C1 /BK/BF /C8/C4 /BD/BE/BL/BU /BD/BG/BD /BV/BA /C5/CP/D8/D8/CT/D9/DE/DE/CX /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C6/BX/C4/CB/C7/C6 /BK/BF /C8/CA/C4 /BH/BC /BD/BH/BG/BE /C5/BA/BX/BA /C6/CT/D0/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 /C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX DETERMINATION OF VcbAND Vub Revised March 2008 by R. Kowalewski (Univ. of Victoria, Canada) and T. Mannel (Univ. of Siegen, Germany). INTRODUCTION Precision determinations of |Vub|and|Vcb|are central to testing the CKM sector of the Standard Model, and com-plement the measurements of CPasymmetries in Bdecays. The length of the side of the unitarity triangle opposite thewell-measured angle βis proportional to the ratio |V ub|/|Vcb|, making its determination a high priority of the heavy-ﬂavor physics program. The semileptonic transitions b→c/lscript ν/lscriptandb→u/lscript ν/lscriptpro- vide two avenues for determining these CKM matrix elements,namely through inclusive and exclusive ﬁnal states. The ex-perimental and theoretical techniques underlying these twoavenues are independent, providing a crucial cross-check on our understanding. Signiﬁcant progress has been made in both approaches since the previous review [1]. The theory underlying the determination of |V qb|is mature. The theoretical approaches all use the fact that the mass mb of the bquark is large compared to the scale ΛQCDthat determines low-energy hadronic physics. The basis for precisecalculations is a systematic expansion in powers of Λ QCD/mb, where eﬀective-ﬁeld-theory methods are used to separate non- perturbative from perturbative contributions. The expansioninΛ QCD/mbandαsworks well enough to enable a precision determination of |Vcb|and|Vub|in semileptonic decays. /BL/BH/BE /BL/BH/BE/BL/BH/BE /BL/BH/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 The large data samples available at the Bfactories have opened up new possibilities experimentally. Analyses whereoneBmeson from an Υ(4S) decay is fully reconstructed allow a recoiling semileptonic Bdecay to be studied with higher purity than was previously possible. Improved knowledge of B→Xc/lscript ν/lscriptdecays allows partial rates for B→Xu/lscript ν/lscripttransi- tions to be measured in regions previously considered inacces-sible, increasing the acceptance for B→Xu/lscript ν/lscripttransitions and reducing theoretical uncertainties. At present, the inclusive determinations of both |Vcb|and |Vub|are more precise than the corresponding exclusive determi- nations. Improvement of the exclusive determinations remainsan important goal, and future progress, in particular in lattice QCD, may provide this. Throughout this review the numerical results quoted are based on the methods of the Heavy Flavor AveragingGroup [2]. DETERMINATION OF V cb Summary: The determination of |Vcb|from B→D∗/lscript ν/lscript decays is currently at a relative precision of about 3%. The main limitation is the knowledge of the form factor near themaximum momentum transfer to the leptons. Further progressfrom lattice calculations of the form factors is needed to im- prove the precision. For the B→D/lscript ν/lscriptchannel, experimental measurements must also be improved. Determinations of |Vcb|from inclusive decays are currently below 2% relative uncertainty. The limitations arise mainlyfrom our ignorance of higher order perturbative and non-perturbative corrections. The values obtained from inclusive and exclusive deter- minations are currently only marginally consistent with each other: |V cb|=( 4 1.6±0.6)×10−3(inclusive) (1) |Vcb|=( 3 8.6±1.3)×10−3(exclusive) . (2) An average of the above gives |Vcb|=( 4 1.2±0.5)×10−3,w i t h P(χ2)=0.03. Scaling the error by/radicalbig χ2/ndf = 2 .1w eq u o t e |Vcb|=( 4 1.2±1.1)×10−3. (3) |Vcb|from exclusive decays Exclusive determinations of |Vcb|are based on a study of semileptonic Bdecays into the ground-state charmed mesons DandD∗. The main uncertainties in this approach stem from our ignorance of the form factors describing the B→Dand B→D∗transitions. However, in the limit of inﬁnite bottom- and charm-quark masses, only a single form factor appears, the Isgur-Wise function [3], which depends on the product of thefour-velocities vandv /primeof the initial- and ﬁnal-state hadrons. The extraction of |Vcb|is based on the distribution of the variable w≡v·v/prime,which corresponds to the energy of the ﬁnal-state D(∗)meson in the rest frame of the decay. Heavy Quark Symmetry (HQS) [3,4] predicts the normalization of therate at w= 1, the point of maximum momentum transfer to the leptons, and |Vcb|is obtained from an extrapolation of the measured spectrum to w=1 . A precise determination requires corrections to the HQS prediction for the normalizatio n, as well as some information on the slope of the form factors near the point w=1 ,s i n c e the phase space vanishes there. The corrections to the HQSprediction due to ﬁnite quark masses are given in terms of thesymmetry-breaking parameter 1 µ=1 mc−1 mb, which is essentially 1 /mcfor realistic quark masses. HQS ensures that those matrix elements that correspond to thecurrents that generate the HQS are normalized at w=1 ;a sa result, some of the form factors either vanish or are normalized atw= 1. Due to Luke’s Theorem [5]( which is an application of the Ademollo-Gatto theorem [6] to heavy quarks), the leading correction to those form factors normalized due to HQS isquadratic in 1 /µ, while for the form factors that vanish in the inﬁnite mass limit, the correct ions are in general linear in 1 /m c and 1/mb. Thus we have, using the deﬁnitions as in Eq. (2.84) of Ref. 7, hi(1) = 1 + O(1/µ2)f o r i=+,V,A 1,A3, hi(1) = O(1/mc,1/mb)f o r i=−,A2. (4) In addition to these corrections, there are perturbatively calculable radiative corrections from QCD and QED, whichwill be discussed in the relevant sections. Both - radiativecorrections as well as 1 /mcorrections - are considered in the framework of Heavy Quark Eﬀective Theory (HQET) [8], which provides for a systematic expansion. B→D∗/lscript ν/lscript The decay rate for B→D∗/lscript ν/lscriptis given by dΓ dw( B→D∗/lscript ν/lscript)=G2 F 48π3|Vcb|2m3 D∗(w2−1)1/2P(w)(F(w))2, (5) where P(w) is a phase-space factor with P(1) = 12( mB−mD∗)2, andF(w) is dominated by the axial vector form factor hA1as w→1. In the inﬁnite-mass limit, the HQS normalization gives F(1) = 1. The form factor F(w) must be parametrized to perform an extrapolation to the zero-recoil point. A frequently used one-parameter form motivated by analyticity and unitarity is [9,10] F(w)=η QEDηA/bracketleftBig 1+δ1/m2+···/bracketrightBig /bracketleftbig 1−8ρ2 A1z+( 5 3ρ2 A1−15)z2−(231ρ2 A1−91)z3/bracketrightbig ,(6) withz=(√ w+1−√ 2)/(√ w+1+√ 2) originating from a conformal transformation. The parameter ρ2 A1is the slope of the form factor at w=1 . T h e ηQEDandηAfactors are the QED [11] and QCD [12] short-distance radiative corrections ηQED=1.007,ηA=0.960±0.007, (7) /BL/BH/BF /BL/BH/BF/BL/BH/BF /BL/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 andδ1/m2comes from non-perturbative 1 /m2corrections. Recently, lattice simulations which include eﬀects from ﬁnite quark masses have been used to calculate the deviation ofF(1) from unity. The value quote d from these calculations, multiplied by ηQED,i s F(1) = 0 .930±0.023, (8) where the errors quoted in Ref. 13 have been added in quadra- ture. This value is compatible with estimates based on non-lattice methods. Many experiments [14–21] have measured the diﬀerential rate as a function of w. Fig. 1 shows corresponding values of |V cb|F(1) and ρ2 A1(as deﬁned in Ref. 10). These measurements have been updated using more precise values [20] for the formfactor ratios R 1∝A2/A1andR2∝V/ A1. The leading sources of uncertainty on |Vcb|F(1) are due to detection eﬃciencies and D(∗)decay branching fractions, while for ρ2the uncertainties inR1andR2still dominate. Related measurements [22,23] of Γ( B→D∗/lscript ν/lscript) using samples at the Υ(4S), in which the opposite Bis fully reconstructed, have recently been made. These use the measured missing mass squared to isolate signaldecays, and have very little sensitivity to the form factor slope.The curves corresponding to constant total rate are shown inFig. 1. 2 1Aρ0.0 0.5 1.0 1.5 2.0310⋅|cbF(1)|V 30354045ALEPH OPAL (part.reco.) OPAL (excl.) DELPHI (part.reco.) BELLE CLEO BABAR B0 DELPHI (excl.) BABAR B+ Average Figure 1: Measurements of |Vcb|F(1) vs. ρ2 A1 are shown as ∆χ2= 1 ellipses. The curves (central value, ±1σand±2σ) correspond to the measurement of the total rate Γ( B→D∗/lscript ν/lscript) from Ref. 22. Color version at end of book. The conﬁdence level of the average †based on the measure- ments in Fig. 1 is ∼2.6%. In light of the marginal consistency, we choose to rescale the errors by/radicalbig χ2/ndf = 1 .5 to ﬁnd †Note that the average does not include the BaBar B+mea- surement, nor the measurement of Γ( B→D∗/lscript ν/lscript)s h o w ni nt h e ﬁgure, pending a full treatment of their correlations with theBaBar B 0measurement.|Vcb|F(1) = (35 .9±0.8)×10−3. Along with the value given above for F(1) this yields |Vcb|=( 3 8.6±0.9exp±1.0theo)×10−3. (9) B→D/lscript ν/lscript The diﬀerential rate for B→D/lscript ν/lscriptis given by dΓ dw( B→D/lscript ν/lscript)= G2 F 48π3|Vcb|2(mB+mD)2m3 D(w2−1)3/2(G(w))2. (10) The form factor is G(w)=h+(w)−mB−mD mB+mDh−(w), (11) where h+is normalized due to HQS and h−vanishes in the heavy mass limit. Thus, G(1) = 1 + O/parenleftbiggmB−mD mB+mD1 mc/parenrightbigg , (12) and the corrections to the HQET predictions are parametrically larger than was the case for B→D∗/lscript ν/lscript. In order to get a more precise prediction for the form factor G(1), the heavy quark limit can be supplemented by additional assumptions. It has been argued in Ref. 24 that in a limit inwhich the kinetic energy µ 2 πis equal to the chromomagnetic moment µ2 G(these quantities are discussed below in more detail), one may obtain the value G(1) = 1 .04±0.01power±0.01pert. (13) Recently, lattice calculations including eﬀects beyond the heavy mass limit have become available, and hence the fact that deviations from the HQET predictions are parametrically largerthan in the case B→D∗/lscript ν/lscriptis irrelevant. These unquenched calculations quote a (preliminary) value [25] G(1) = 1 .074±0.018±0.016, (14) which has an error comparable to the one quoted for F(1), although some uncertainties have not been taken into account. The measurements [14,26,27] of |Vcb|G( 1 )r e s u l ti na na v e r - age value |Vcb|G(1) = (42 .3±4.5)×10−3. Using the value given in Eq. (14) for G(1), accounting for the QED correction and conservatively adding the theory uncertainties linearly resultsin |V cb|=( 3 9.4±4.2±1.3)×10−3, (15) where the ﬁrst uncertainty is from experiment and the second from theory. Measuring the diﬀerential rate at w= 1 is more diﬃcult in B→D/lscript ν/lscriptdecays than in B→D∗/lscript ν/lscriptdecays, since the rate is smaller and the background from mis-reconstructed B→D∗/lscript ν/lscript decays is signiﬁcant; this is reﬂected in the larger experimental uncertainty. The Bfactories can address these limitations by studying decays recoiling against fully reconstructed Bmesons, or doing a global ﬁt to B→Xc/lscript ν/lscriptdecays. Theoretical input /BL/BH/BG /BL/BH/BG/BL/BH/BG /BL/BH/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 on the shape of the wspectrum in B→D/lscript ν/lscriptis valuable, as precise measurements of the total rate are easier; a recentmeasurement [22] of B( B→D/lscript ν/lscript) has an uncertainty of ∼5%. Prospects for Lattice determinations of the B→D(∗) form factors Lattice determinations of the B→D(∗)form factors have improved signiﬁcantly over the last few years. The key for the improvements [13,28] is a set of double-ratios, constructed so that all uncertainties scale with the deviation of the form factorfrom unity. In combination with the possibility to performunquenched calculations, i.e., calculations with realistic sea quarks, these double ratios yield quite precise predictions forform factors. The remaining uncertainties are due to the chiral extrapo- lation from the light quark masses used in the numerical lattice computation to realistic up and down quark masses, and to dis- cretization errors. These sources of uncertainty will be reducedwith larger lattice sizes and smaller lattice spacings. The totaluncertainty in the lattice values of F(1) and G(1) obtained from this method will be 2-3%. However, in the light of the current>2σtension between inclusive and exclusive |V cb|, a revision of the systematic uncertainties becomes important. In addition to the lattice calculations of form factor normal- izations, ﬁrst results for the wdependence of the form factors are available [29]. While these ﬁrst results are still in thequenched approximation, one can expect further calculationsof form factor shapes in the near future, which will allowcomparisons with the experimentally measured shapes. Decays to Excited DMeson States Above the ground state DandD ∗mesons lie four positive-parity states with one unit of orbital angular mo- mentum, generically denoted as D∗∗. In the heavy mass limit, they form two spin-symmetry doublets with j/lscript=1/2 andj/lscript=3/2, where j/lscriptis the total angular momentum of the light degrees of freedom. The doublet with j/lscript=3/2 is expected to be narrow, while the states with j/lscript=1/2 should be broad, consistent with experimental measurements. Furthermore, one expects that in the heavy mass limit Γ(B→D∗∗(j/lscript=3/2)/lscript¯ν)/greatermuchΓ(B→D∗∗(j/lscript=1/2)/lscript¯ν).A recent measurement indicates this expectation may be violated [23].If this result is conﬁrmed, it may indicate substantial mixingbetween the two spin-symmetry doublets, which can occur dueto terms of order 1 /m c. However, the impact on the exclusive Vcbdetermination is expected to be small, since the zero-recoil point is protected against corrections of order 1 /mcby Luke’s theorem. |Vcb|from inclusive decays At present, the most precise determinations of |Vcb|come from inclusive decays. The method is based on a measurementof the total semileptonic decay rate, together with the leptonicenergy and the hadronic invariant mass spectra of inclusivesemileptonic decays. The total decay rate can be calculatedquite reliably in terms of non-perturbative parameters that can be extracted from the information contained in the spectra. Inclusive semileptonic rate The theoretical foundation for t he calculation of the total semileptonic rate is the Operator Product Expansion (OPE),which yields the Heavy Quark Expansion (HQE), a systematicexpansion in inverse powers of the b-quark mass [30,31]. The validity of the OPE is proven in the deep euclidean region for the momenta (which is satisﬁed, e.g., in deep inelastic scattering), but its application to heavy quark decays requiresa continuation to time-like momenta p 2 B=M2 B, where possible contributions which are expone ntially damped in the euclidean region could become oscillatory. The validity of the OPE forinclusive decays is equivalent to the assumption of parton- hadron duality, hereafter referred to simply as duality, and possible oscillatory contributions would be an indication ofduality violation. Duality-violating eﬀects are hard to quantify. In practice, they would appear as unnaturally large coeﬃcents of higherorder terms in the 1 /mexpansion [32]. The description of ∼60 measurements in terms of ∼6 free parameters in global ﬁts to B→Xc/lscript ν/lscriptdecays provides a non-trivial testing ground for the HQE predictions. Present ﬁts include terms up to order1/m 3 b, the coeﬃcients of which have sizes as expected ap r i o r i by theory. The consistency of the data with these OPE ﬁts willbe discussed later; no indication is found that terms of order1/m 4 bor higher are large, and there is no evidence for duality violations in the data. Thus duality or, likewise, the validity ofthe OPE, is assumed in the analysis, and no further uncertainty is assigned to potential duality violations. The OPE result for the total rate can be written schemati- cally (the details of the expression can be found, e.g.,i nR e f .3 3 ) as Γ=|V cb|2ˆΓ0m5 b(µ)(1 +Aew)Apert(r, µ)×/bracketleftbigg z0(r)+z2(r)/parenleftbiggµ2 π m2 b,µ2 G m2 b/parenrightbigg +z3(r)/parenleftbiggρ3 D m3 b,ρ3 LS m3 b/parenrightbigg +z4(r)/parenleftbiggsi m4 b/parenrightbigg +.../bracketrightbigg , (16) where Aewdenotes the electroweak, and Apert(r, µ)t h eQ C D radiative corrections, ris the ratio mc/mb,a n dt h e ziare known phase-space functions. This expression is known up to order 1 /m4 b, where the terms of order 1 /m3 band 1 /m4 bhave been computed only at tree level [34–36]. The leading term is the parton model,which is known completely to order α s,a n dt h et e r m so f order α2 sβ0(where β0is the ﬁrst coeﬃcient of the QCD β function, β0=( 3 3 −2nf)/3) have been included by the usual BLM procedure [33,37]. Furthermore, the corrections of orderα sµ2 π/m2 bhave been computed recently [38]. /BL/BH/BH /BL/BH/BH/BL/BH/BH /BL/BH/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 The HQE parameters are given in terms of forward matrix elements by Λ=MB−mb µ2 π=−/angbracketleftB| b(iD⊥)2b|B/angbracketright µ2 G=/angbracketleftB| b(iDµ ⊥)(iDν ⊥)σµνb|B/angbracketright ρ3 D=/angbracketleftB| b(iD⊥µ)(ivD)(iDν ⊥)b|B/angbracketright ρ3 LS=/angbracketleftB| b(iDµ ⊥)(ivD)(iDν ⊥)σµνb|B/angbracketright, (17) while the ﬁve hadronic parameters siof the order 1 /m4 bcan be found in Ref. 35; these have not yet been included inthe ﬁts. The non-perturbative matrix elements depend onthe renormalization scale µ, on the chosen renormalization scheme, and on the quark mass m b. The rates and the spectra depend strongly on mb(or equivalently on Λ), which makes the discussion of renormalization issues mandatory. Using the pole-mass deﬁnition for the heavy quark masses, it is well known that the corresponding perturbative series ofdecay rates does not converge very well, making a precision determination of |V cb|in such a scheme impossible. The solu- tion to this problem is to chose an appropriate “short-distance”mass deﬁnition. Frequently used mass deﬁnitions are the ki-netic scheme [39,40], or the 1S scheme [41]. Both of theseschemes have been applied to semi-leptonic b→ctransitions, yielding comparable results and uncertainties. The 1S scheme eliminates the bquark pole mass by relating it to the perturbative expression for the mass of the 1S state of the Υsystem. The physical mass of the Υ(1S)c o n t a i n s non-perturbative contributions, which have been estimated inRef. 42. These non-perturbative contributions are small; nev-ertheless, the best determination of the bquark mass in the 1S scheme is obtained from sum rules for e +e−→b¯b. Alternatively one may use a short-distance mass deﬁnition such as the MS mass m MS b(mb). However, it has been argued that the scale mbis unnaturally high for Bdecays, while for smaller scales µ∼1G e V m MS b(µ) is under poor control. For this reason, the so-called “kinetic mass” mkin b(µ) has been proposed. It is the mass entering the non-relativistic expressionfor the kinetic energy of a heavy quark, and is deﬁned usingheavy quark sum rules [40]. The HQE parameters also depend on the renormalization scale and scheme. The matrix elements given in Eq. (17) aredeﬁned with the full QCD ﬁelds and states, which is thedeﬁnition frequently used in the kinetic scheme. Sometimesslightly diﬀerent parameters λ 1andλ2are used, which are deﬁned in the inﬁnite mass limit. The relation between these parameters is ΛHQET = lim mb→∞ Λ,−λ1= lim mb→∞µ2 π λ2= lim mb→∞µ2 G,ρ 1= lim mb→∞ρ3D ρ2= lim mb→∞ρ3LS. Deﬁning the kinetic energy and the chromomagnetic mo- ment in the inﬁnite-mass limit (as, e.g., in the 1S scheme)requires that 1 /mbcorrections to the matrix elements deﬁned in Eq. (17) be taken into account once one goes beyond order1/m 2 b. As a result, additional quantities T1···T4appear at order 1 /m3 b. However, these quantities are correlated such that the total number of non-perturbative parameters to order 1 /m3 b is the same as in the scheme where mbis kept ﬁnite in the matrix elements which deﬁne the n on-perturbative parameters. A detailed discussion of these issues can be found in Ref. 43. In order to deﬁne the HQE parameters properly, one must adopt a renormalization scheme, as was done for the heavyquark mass. Since all these parameters can again be determinedby heavy quark sum rules, one may adopt a scheme similar tothe kinetic scheme for the quark mass. The HQE parameters in the kinetic scheme depend on powers of the renormalization scaleµ, and the above relations are valid in the limit µ→0, leaving only logarithms of µ. Some of these parameters also appear in the relation for the heavy hadron masses. The quantity Λis determined once a deﬁnition is speciﬁed for the quark mass. The parameterµ 2 Gcan be extracted from the mass splitting in the lowest spin-symmetry doublet of heavy mesons µ2 G(µ)=3 4CG(µ, m b)(M2 B∗−M2 B), (18) where CG(µ, m b) is a perturbatively-computable coeﬃcient which depends on the scheme. In the kinetic scheme we have µ2 G(1GeV) = 0 .35+0.03 −0.02GeV2. (19) Determination of HQE Parameters and |Vcb| Several experiments have measured moments in B→Xc/lscript ν/lscript decays [44–51] as a function of the minimum lepton momen- tum. The measurements of the moments of the electron-energyspectrum (0 th-3rd), and of the squared-hadronic mass spec- trum (0th-2nd), have statistical uncertainties that are roughly equal to their systematic uncertainties. They can be improvedwith more data and signiﬁcant eﬀort. Measurements of photonenergy moments (0 th-2nd)i nB→Xsγdecays [52–55] as a function of the minimum accepted photon energy are still pri-marily statistics-limited. Glo bal ﬁts to these moments [56–61] have been performed in the 1S and kinetic schemes. A global ﬁt to a large set of hadronic-mass and electron-energy moments in B→Xc/lscript ν/lscriptdecays in the 1S scheme gives [61] |Vcb|=( 4 1.56±0.39±0.08)×10−3(20) m1S b=4.751±0.058 GeV (21) λ1S 1=−0.274±0.047 GeV , (22) where the ﬁrst error includes e xperimental and theoretical uncertainties, and the second error on |Vcb|comes from the B lifetime. The mass value can be compared with a determination based on the e+e−→b bcross-section near threshold [62] of /BL/BH/BI /BL/BH/BI/BL/BH/BI /BL/BH/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 m1S b=4.69±0.03 GeV. The same data have been ﬁtted in the kinetic scheme, resulting in [58] |Vcb|=( 4 1.68±0.39±0.58)×10−3(23) mkin b=4.677±0.053 GeV (24) µ2 π(kin) = 0 .387±0.039 GeV , (25) where the ﬁrst error includes e xperimental and theoretical uncertainties, and the second error on |Vcb|is from the estimated accuracy of the HQE for the total semileptonic rate. The massvalue may be compared with m kin b=4.56±0.06 GeV ,extracted from the threshold region of e+e−→b b[63]. In each scheme, theoretical uncertainties are estimated and included in performing the ﬁts. Similar values for theparameters are obtained when onl y experimental uncertainties are used in the ﬁts, and when photon-energy-spectrum momentsfrom B→Xsγare included. The χ2/dof is substantially below unity in all ﬁts, suggesting that the theoretical uncertaintiesmay be overestimated, and showing no evidence for duality violations at a signiﬁcant level. The ﬁts in the two schemes agree well on |V cb|.W e t a k e the arithmetic averages of the values and of the errors to quotean inclusive |V cb|determination: |Vcb|=( 4 1.6±0.6)×10−3. (26) Thembvalues must be quoted in the same scheme to be directly compared. A translation at NNLO [64] of mkin b=4.68 GeV gives m1S b=4.80±0.01 GeV , (27) (the estimated uncertainty comes from varying the scale µfrom mb/2t o2mb) to be compared with Eq. (21). The translation of mbfrom one scheme to another yields an estimate of the size of the residual uncertainties. While the comparison given aboveis sensitive to issues beyond scheme translation, the 50 MeVdiﬀerence serves as an indicator of the size of potential eﬀects.The uncertainties on m bare further discussed in the section on the determination of |Vub|. The precision of these results can be further improved. The prospects for more precise moments measurements werediscussed above. Improvements can be made in the theoryby calculating higher-order pe rturbative corrections [65] and, more importantly, by calculating perturbative corrections to thematrix elements deﬁning the HQE parameters. The inclusionof still-higher-order moments may improve the sensitivity of the ﬁts to higher-order terms in the HQE. Determination of |V ub| Summary: The determination of |Vub|is the focus of signif- icant experimental and theoretical work. The determinations based on inclusive semileptonic decays using diﬀerent calcula- tional ans¨ atze are consistent. The total uncertainty is 10%, of which the dominant uncertainty (7%) comes from a 60 MeVerror used for m b. Signiﬁcant progress has been made in mea- surements of B→π/lscript ν/lscriptdecays; the branching fraction is nowknown to 6%, and the q2shape is reasonably well constrained experimentally. Further improvements in the form-factor nor-malization are needed to take full advantage of this precision. The values obtained from inclusive and exclusive determi- nations are |V ub|=( 4.12±0.43)×10−3(inclusive) , (28) |Vub|=( 3.5+0.6 −0.5)×10−3(exclusive) . (29) The two determinations are independent, and the dominant uncertainties are on multiplicative factors. We weight the two values by their relative errors and treat the uncertainties asGaussian distributed to ﬁnd |V ub|=( 3.95±0.35)×10−3, (30) withP(χ2)=0.4. |Vub|from inclusive decays The theoretical description of inclusive B→Xu/lscript ν/lscriptdecays is based on the Heavy Quark Expansion, as for B→Xc/lscript ν/lscriptdecays, and leads to a predicted total decay rate with uncertaintiesbelow 5% [66,67]. Unfortunately, the total decay rate is hardto measure due to the large background from CKM-favored B→ Xc/lscript ν/lscripttransitions. Calculating the partial decay rate in regions of phase space where B→Xc/lscript ν/lscriptdecays are suppressed is more challenging, as the HQE convergence in these regions is spoiled,requiring the introduction of a non-perturbative distributionfunction, the “shape function” (SF) [68,69], whose form isunknown. The shape function becomes important when thelight-cone momentum component P +≡EX−|PX|is not large compared to ΛQCD. This additional diﬃculty can be addressed in two complementary ways. The l eading-shape function can either be measured in the radiative decay B→Xsγ,o rb e modeled with constraints on the 0th-2ndmoments, and the results applied to the calculation of the B→Xu/lscript ν/lscriptpartial decay rate [70–72]; in such an approach, the largest challengesare for the theory. Alternatively, measurements of B→Xu/lscript ν/lscript partial decay rates can be extended further into the B→Xc/lscript ν/lscript- allowed region, enabling a simpliﬁed theoretical (pure HQE) treatment [73], but requiring precise experimental knowledgeof the B→Xc/lscript ν/lscriptbackground. The shape function is a universal property of Bmesons at leading order. It has been recognized for over a decade [68,69] that the leading SF can be measured in B→Xsγdecays. However, sub-leading shape functions [74–79] arise at each or-der in 1 /m b, and diﬀer in semileptonic and radiative Bdecays. The form of the shape functions cannot be calculated fromﬁrst principles. Prescriptions that relate directly the partialrates for B→Xsγand B→Xu/lscript ν/lscriptdecays, and thereby avoid any parameterization of the leading shape function, are available [80–83]; uncertainties due to sub-leading SF remain in these approaches. Existing measurements, however, havetended to use parameterizations of the leading SF that re-spect constraints on the zerot h, ﬁrst, and second moments. At leading order, the ﬁrst and second moments are equal to /BL/BH/BJ /BL/BH/BJ/BL/BH/BJ /BL/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 Λ=MB−mbandµ2 π, respectively. The relations between SF moments and the non-perturbative parameters of the HQEare known to second order in α s[84]. As a result, measure- ments of HQE parameters from global ﬁts to B→Xc/lscript ν/lscriptand B→Xsγmoments can be used to constrain the SF moments, as well as provide accurate values of mband other parame- ters for use in determining |Vub|. The possibility of measuring these HQE parameters directly from moments in B→Xu/lscript ν/lscript decays has been explored [85], but the experimental precision achievable there is not competitive with other approaches. The calculations which are used for the ﬁts performed by HFAG are documented in Refs. [70]( BLNP), [86]( GGOU), [87](DGE), and [73]( BLL). The calculations start from the triple diﬀential rate using the variables P l=MB−2El,P −=EX+|/vectorPX|,P +=EX−|/vectorPX|(31) for which the diﬀerential rate becomes d3Γ dP+dP−dPl=G2 F|Vub|2 16π2(MB−P+) (32) /braceleftBig (P−−Pl)(MB−P−+Pl−P+)F1 +(MB−P−)(P−−P+)F2+(P−−Pl)(Pl−P+)F3/bracerightBig . The “structure functions” Fican be calculated using factoriza- tion theorems that have been proven to subleading order in the1/m bexpansion. The BLNP [70] calculation uses these factorization theorems to write the Fiin terms of perturbatively-calculable hard coeﬃcients Hand jet functions J, which are convolved with the (soft) light-cone distribution functions S, the shape functions of the Bmeson. The leading order term in the 1 /mbexpansion of the Fi contains a single non-perturbative function, and is calculated to subleading order in αs, while at subleading order in the 1/mbexpansion, there are several independent non-perturbative functions which have been calculated only at tree level in theα sexpansion. To extract the non-perturbative input, one can study the photon-energy spectrum in B→Xsγ[72]. This spectrum is known at a similar accuracy as the P+spectrum in B→Xu/lscript ν/lscript. Going to subleading order in the 1 /mbexpansion requires the modeling of subleading SFs, a large variety of which were studied in Ref. 70. A recent calculation (GGOU) [86] uses a hard, Wilsonian cut-oﬀ that matches the deﬁnition of the kinetic mass. Thenon-perturbative input is similar to what is used in BLNP,but the shape functions are deﬁned diﬀerently. In particular,they are deﬁned at ﬁnite m b, and depend on the light-cone component k+of the bquark momentum, and on the momentum transfer q2to the leptons. These functions include sub-leading eﬀects to all orders; as a result, they are non-universal, withone shape function corresponding to each structure function inEq. (32). Their k +moments can be computed in the OPE, and related to observables and to the shape functions deﬁnedin Ref. 70. Going to subleading order in α srequires the deﬁnition of a renormalization scheme for the HQE parameters and for the shape function. It has been noted that the relation between the moments of the shape function and the forward matrixelements of local operators is plagued by ultraviolet problemswhich require additional renormalization. A possible schemefor improving this behavior has been suggested in Refs. [70,72],which introduce a particular deﬁnition of the quark mass (theso-called shape-function scheme) based on the ﬁrst moment ofthe measured spectrum. Likewise, the HQE parameters can be deﬁned from measured moments of spectra, corresponding to moments of the shape function. One can also attempt to calculate the SF by using additional assumptions. One possible approach (DGE) is the so-called“dressed gluon approximation” [87], where the perturbativeresult is continued into the infrared regime using the renormalonstructure obtained in the large β 0limit, where β0has been deﬁned following Eq. (16). Alternatively, one may assume an analytic behaviour for the strong coupling in the infrared toperform an extrapolation of perturbation theory [88]. While attempts to quantify the shape function are im- portant, the impact of uncertainties in the shape function issigniﬁcantly reduced in some recent measurements that cover alarger portion of the B→Xu/lscript ν/lscriptphase space. Several measure- ments using a combination of cuts on the leptonic momentum transfer q2and the hadronic invariant mass MX, as suggested in Ref. 89, have been made. Measurements of the electron spec-trum in B→Xu/lscript ν/lscriptdecays have been made down to 1 .9G e V , at which point shape-function uncertainties are not dominant.The measurements quoted below have used a variety of func-tional forms to parameterize the leading shape function; in nocase does this lead to more than a 2% uncertainty on |V ub|. Weak Annihilation [86,90,91](WA) can in principle con- tribute signiﬁcantly in the restricted region (at high q2) accepted by measurements of B→Xu/lscript ν/lscriptdecays. An estimate [73] based on leptonic Dsdecays [91] leads to a ∼3% uncertainty on the total B→Xu/lscript ν/lscriptrate from the Υ(4S). The diﬀerential spec- trum from WA decays is not known, but they are expected tocontribute predominantly at high q 2,a n dm a yb eas i g n i ﬁ c a n t source of uncertainty for |Vub|measurements that only accept a small fraction, fu,o ft h ef u l l B→Xu/lscript ν/lscriptphase space. Model- dependent limits on WA were determined in Ref. 92, wherethe CLEO data were ﬁtted to combinations of WA modelsand a spectator B→Xu/lscript ν/lscriptcomponent and background. More direct experimental constraints [93] on WA have recently beenmade by comparing the B→Xu/lscript ν/lscriptdecay rates of charged and neutral Bmesons. The sensitivity of |Vub|determinations to WA can also be reduced by removing the region at high q2in those measurements where q2is determined. /BL/BH/BK /BL/BH/BK/BL/BH/BK /BL/BH/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 Measurements We summarize the measurements used in the determination of|Vub|below. Given the improved precision and more rigorous theoretical interpretation of t he recent measurements, earlier determinations [94–97] will not be further considered in this review. Electron momentum “endpoint” measurements [98–100] re- construct a single charged electron to determine a partial decayrate for B→Xu/lscript ν/lscript. This results in a high O(50%) selec- tion eﬃciency and only modest sensitivity to the modeling ofdetector response. The decay rate can be cleanly extractedforE e>2.3 GeV, but this is deep in the SF region, where theoretical uncertainties are large. Measurements down to 2 .0 or 1.9 GeV exist, but have low ( <1/10) signal-to-background (S/B) ratio, making the control of the B→Xc/lscript ν/lscriptbackground a crucial point. In these analyses, the inclusive electron momen-tum spectrum from B Bevents is determined by subtracting the e+e−→q qcontinuum background using data samples collected just below B Bthreshold. The continuum-subtracted spectrum is ﬁtted to a combination of a model B→Xu/lscript ν/lscriptspectrum and several components ( D/lscript ν/lscript,D∗/lscript ν/lscript, ...) of the B→Xc/lscript ν/lscript background. The resulting partial branching fractions for var- iousEecuts are given in Table 1. The leading uncertainty at the lower lepton momentum cuts comes from the B→Xc/lscript ν/lscript background. Prospects for further reducing the lepton momen- tum cut are improving in light of better knowledge of thesemileptonic decays to higher mass X c/lscript νstates [22,23]. The determination of |Vub|from these measurements is discussed below. An untagged “neutrino reconstruction” measurement [101] from BaBar uses a combination [102] of a high-energy electron,with a measurement of the missing momentum vector. Thisallows a much higher S/B ∼0.7a tt h es a m e E ecut and aO(5%) selection eﬃciency, but at the cost of a smaller accepted phase space for B→Xu/lscript ν/lscriptdecays and uncertainties associated with the determination of the missing momentum. A control sample of Υ(4S)→B Bdecays where one Bis reconstructed as B→D0(X)e νwithD0→K−π+is used to reduce uncertainties from detector and background modeling.The partial branching fraction and |V ub|are given in Table 1. The large samples accumulated at the Bfactories allow studies in which one Bmeson is fully reconstructed and the recoiling Bdecays semileptonically [103–105]. The experi- ments can fully reconstruct a “tag” Bcandidate in about 0.5% (0.3%) of B+B−(B0 B0)e v e n t s . A ne l e c t r o no rm u o nw i t h center-of-mass momentum above 1 .0 GeV is required amongst the charged tracks not assigned to the tag B,a n dt h er e - maining particles are assigned to the Xusystem. The full set of kinematic properties ( E/lscript,MX,q2,etc.) are available for studying the semileptonically decaying B, making possible se- lections that accept up to 70% of the full B→Xu/lscript ν/lscriptrate. Despite requirements ( e.g., on the square of the missing mass) aimed at rejecting events with additional missing particles,undetected or mis-measured particles from B→Xc/lscript ν/lscriptdecay(e.g.,K0 Land additional neutrinos) remain an important source of uncertainty. BaBar [103] and Belle [104] have measured partial rates with cuts on MX,MX,a n d q2,a n d P+based on large samples ofB Bevents. As these are highly correlated measurements, only one from each experiment (namely based on MX)i su s e d in the average given in Table 1. In each case, the experimentalsystematics have signiﬁcant contributions from the modeling of B→Xu/lscript ν/lscriptand B→Xc/lscript ν/lscriptdecays, and from the detector response to charged particles, photons, and neutral hadrons. An analysis [105] on 80 fb−1that integrates the B→Xu/lscript ν/lscript rate for MX<2.5 GeV, capturing ∼96% of the total rate, is noteworthy for the smallness ( <3%) of the theoretical error; however, the statistical uncertainty on |Vub|is 18%, so it would have no impact if included in the current average. More precisemeasurements of this type would be valuable. Determination of |V ub| The determination of |Vub|from the measured partial rates requires input from theory. The BLNP, GGOU, and DGEcalculations described previously are used to determine |V ub| from all measured partial B→Xu/lscript ν/lscriptrates; the values are given in Table 1. The mbinput values used [106] are mSF b= 4.71±0.06 GeV for BLNP, based on global ﬁts to B→Xc/lscript ν/lscript moments; mkin b=4.61±0.03 GeV for GGOU, based on global ﬁts to B→Xc/lscript ν/lscriptand B→Xsγmoments; and m MS b=4.20± 0.07 GeV for DGE, based on an average of mbdeterminations. While these values are compatible within errors, they do notcorrespond to a unique value when translated to a commonscheme; this is further discussed below. An additional errorcontribution for WA has been added to the DGE error budget. As an illustration of the relative sizes of the uncertainties en- tering |V ub|, we give the error breakdown for the BLNP average: statistical—2.0%; experimental—2.5%; B→Xc/lscript ν/lscriptmodeling— 1.8%; B→Xu/lscript ν/lscriptmodeling—1.1%; HQE parameters (including mb)—6.3%; shape-function parameterization—0.4%; subleading SFs—0.7%; scale matching—3.6%; Weak Annihilation—1.4%.The uncertainty on m bdominates the uncertainty on |Vub|from HQE parameters. The statistical correlations amongst the measurements used in the average are tiny (due to small overlaps among signalevents and large diﬀerences in S/B ratios), and have beenignored in performing the average. Correlated systematic andtheoretical errors are taken into account, both within an exper-iment and between experiments. The|V ub|values do not show a marked trend ver- susfu. The P-values of the averages are around 0 .4, sug- gesting that the ratios of calculated partial widths in thediﬀerent phase space regions are in reasonable agreement with ratios of measured widths. However, the measured val-ues [103,104] of the ratio Γ( B→Xu/lscript ν/lscript,P+<0.66 GeV) /Γ ( B→Xu/lscript ν/lscript,MX<1.7G e V ,q2>8G e V2) average †to †This assumes that the correlation coeﬃcient between the P+andMX-q2partial branching fractions found by BaBar, 0 .38, also applies to the Belle measurements. /BL/BH/BL /BL/BH/BL/BL/BH/BL /BL/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 Table 1: |Vub|(in units of 10−5)f r o mi n - clusive B→Xu/lscript ν/lscriptmeasurements. The ﬁrst uncertainty on |Vub|is experimental, while the second includes both theoretical ( ∼4%) and HQE parameter uncertainties (the remainder). The values are listed in order of increasing fu ( 0 . 1 9t o0 . 6 6 ) . Ref. BLNP GGOU DGE [98] 353 ±41±35 371 ±43±32 386 ±45±28 [101] 395 ±27±39 not avail. 443 ±30±37 [100] 390 ±22±33 408 ±23±27 430 ±29±25 [99] 437 ±40±33 456 ±42±26 481 ±45±22 [107] 398 ±42±32 416 ±44±29 444 ±47±22 [103] 374 ±18±31 402 ±19±28 456 ±22±30 [104] 366 ±24±27 389 ±26±22 429 ±28±26 399±14±30 395 ±15±21 443 ±17±25 1.22±0.12. The theoretical predictions for this ratio are 1.63 [70], 1.18 [86], and 1.58 [87]. This comparison mayindicate an underestimate of som e theoretical uncertainties. The BLNP and GGOU averages appear to agree well. However, if the same m binput is used for BLNP and GGOU, the BLNP average is ∼9% higher than the GGOU average. This diﬀerence is large compared to the theoretical uncertainties assigned to the calculations, which are 3-4% in each case.Based on this comparison, we choose to add in quadrature anadditional uncertainty of 7% to the inclusive |V ub|average. To quote an inclusive |Vub|value, we take the arithmetic mean of the values in Table 1. The uncertainty is calculatedby summing in quadrature the arithmetic mean of the errors in Table 1 (after adjusting them to correspond to σ mb= 0.06 GeV), and the aforementioned 7% additional uncertainty. We ﬁnd |Vub|=( 4.12±0.15exp±0.40th)×10−3. (33) As was the case with |Vcb|, it is hard to assign an uncertainty to|Vub|for possible duality violations. However, theoretical arguments suggest that duality should hold even better inb→u/lscript ν/lscriptthan in b→c/lscript ν/lscript[32]. On the other hand, unless duality violations are much larger in B→Xu/lscript ν/lscriptdecays than in B→Xc/lscript ν/lscriptdecays, the precision of the |Vub|determination is not yet at the level where duality violations are likely to besigniﬁcant. There is another aspect of duality which aﬀects the quoted results. The theoretical expressions are valid at the partonlevel, and do not incorporate any resonant structure ( e.g. B→π/lscript ν/lscript); this must be added “by hand” to the simulated B→Xu/lscript ν/lscriptevent samples used to calculated acceptances and eﬃciencies. The uncertainties corresponding to this procedurehave been estimated by the experiments to be at the level of1-2% on |V ub|. A separate class of analyses follows the strategy discussed in Refs. [80–83], where integrals of diﬀerential distributions in B→Xu/lscript ν/lscriptdecays are compared with corresponding integrals in B→Xsγdecays to extract |Vub|, thereby eliminating the need to model the leading-shape function. A study [108] usingthe measured BaBar electron spectrum in B→Xu/lscript ν/lscriptdecays provides |Vub|determinations using all available “SF-free” cal- culations; the resulting |Vub|values have total uncertainties of ∼12%, and are fully compatible with the average quoted above. The BLL [89] calculation can be used for measurements with cuts on MXandq2. Using the HQE parameter input determined from the global ﬁt in the 1S scheme [61] yields a|V ub|value of (4 .83±0.24±0.37)×10−3,w h i c hi s7 −17% higher than the corresponding values obtained from the othercalculations. HQE parameters and shape function input The global ﬁts to B→Xc/lscript ν/lscriptmoments discussed earlier provide input values for the heavy quark parameters needed in calculating B→Xu/lscript ν/lscriptpartial rates. These HQE parameters are also used to constrain the ﬁrst and second moments of theshape function. Fig. 2 shows the results of separate ﬁts to moments from semileptonic decays, and those from the B→Xsγphoton energy spectrum. The ellipses correspond to ∆χ2=1c o n t o u r s (CL=39%); the probability of having the two ellipses separated by as much or more than the ﬁt results is about 20%. The B→Xsγmoments have some dependence [109] on the model chosen for the shape function, since the experiments requirephoton energies to exceed cuts i n the range 1.8-2.0 GeV. The global ﬁt assumes an uncertainty of 30% on the diﬀerencebetween the calculated moments with a realistic shape functionmodel and those based on the pure OPE calculation. Figure 2: Fit results from global moment ﬁts in the kinetic scheme [58]. The ∆χ2=1 curves for separate ﬁts to B→Xsγmoments and B→Xc/lscript ν/lscriptmoments are shown along with the combined ﬁt. Color version at end of book. /BL/BI/BC /BL/BI/BC/BL/BI/BC /BL/BI/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 The uncertainty on mbwill continue to be a leading contri- bution to the uncertainty in |Vub|. The determinations of mb using B→Xc/lscript ν/lscriptmoments are on solid theoretical ground and are performed using order α2 Scalculations. Concern has been expressed about the theoretical control of O(1/mb) corrections to the B→Xsγmoments. Furthermore, the |Vub|calculations are currently done at O(αS), calling into question the use of a very small uncertainty on mbin the |Vub|determination. Fixed- order translations of mbfrom one scheme to another bring in an additional source of uncertainty (see Eq. (27)). In light ofthese considerations, the m bused in the |Vub|determination given here has had its error increased to 0 .06 GeV. Status and outlook At present, as indicated by the average given above, the uncertainty on |Vub|from inclusive decays is at the 10% level. The uncertainty on mbtaken here is 60 MeV, contributing an uncertainty of 7% on |Vub|. Prospects are good for reducing this to the 30 MeV level by extending the |Vub|calculations toO(α2 S). Further progress can also be expected on some of the other leading sources of uncertainty. The Weak Annihi-lation contribution is now being addressed with data; furtherimprovement can be expected with the full Bfactory dataset. The uncertainties on |V ub|quoted in the calculations are at the 4% level, and there is some indication that these may be underestimated. Improving our conﬁdence in, and eventuallyreducing, these theory uncertainties will require improvementsin the calculations. For the approaches making use of the shapefunction, this amounts to improvements in relating the spectrafrom B→Xu/lscript ν/lscriptand B→Xsγdecays by calculating radia- tive corrections and the eﬀects of subleading shape functions, while approaches less sensitive to shape functions require cal- culations of higher-order radia tive corrections. Experimental uncertainties will be reduced through higher statistics, a betterunderstanding of B→Xc/lscript ν/lscriptdecays, and the incorporation of improved measurements on Ddecays. The two approaches stated earlier, namely determin ing the shape function from the B→Xsγphoton spectrum, and applying it to B→Xu/lscript ν/lscript decays, and pushing the measure ments into regions where shape function and duality uncertainti es become negligeable, are com- plementary and should both be pursued. |Vub|from exclusive decays Exclusive charmless semileptonic decays oﬀer a comple- mentary means of determining |Vub|. For the experiments, the speciﬁcation of the ﬁnal state provides better background re-jection, but the lower branching fraction reﬂects itself in loweryields compared with inclusive decays. For theory, the calcula- tion of the form factors for B→Xu/lscript ν/lscriptdecays is challenging, but brings in a diﬀerent set of uncertainties from those en-countered in inclusive decays. In this review, we focus on B→π/lscript ν/lscript,a si ti st h em o s tp r o m i s i n gm o d ef o rb o t he x p e r - iment and theory, and recent improvements have been madein both areas. Measurements of other exclusive states can befound in Refs. [110–113]. B→π/lscript ν/lscriptform factor calculations The relevant form factors for the decay B→π/lscript ν/lscriptare usually deﬁned as /angbracketleftπ(pπ)|Vµ|B(pB)/angbracketright= (34) f+(q2)/bracketleftbigg pµ B+pµ π−m2 B−m2 π q2qµ/bracketrightbigg +f0(q2)m2 B−m2 π q2qµ, in terms of which the rate becomes (in the limit m/lscript→0) dΓ dq2=G2 F|Vub|2 24π3|pπ|3|f+(q2)|2, (35) where pπis the momentum of pion in the Bmeson rest frame. Currently-available non-perturbative methods for the cal- culation of the form factors include lattice QCD and light-conesum rules. The two methods are complementary in phasespace, since the lattice calculation is restricted to the kine-matical range of high momentum transfer q 2to the leptons, due to large discretization errors, while light-cone sum rulesprovide information near q 2= 0. Interpolations between these two regions may be constrained by unitarity and analyticity. Unquenched simulations, for which quark loop eﬀects in the QCD vacuum are fully incorporated, have become quitecommon, and the ﬁrst results based on these simulations for the B→π/lscript ν/lscriptform factors have been obtained recently by the Fermilab/MILC collaboration [25] and the HPQCD collabora-tion [114]. The two calculations diﬀer in the way the bquark is simulated, with HPQCD using nonrelativistic QCD, and Fer- milab/MILC the so-called Ferm ilab heavy quark method; they agree within the quoted errors. In order to obtain the partially-integrated diﬀerential rate, the BK parameterization [115] f +(q2)=cB(1−αB) (1−˜q2)(1−αB˜q2), (36) f0(q2)=cB(1−αB) (1−˜q2/βB), (37) with ˜q2≡q2/m2 B∗is used to extrapolate to small values of q2. It includes the leading pole contribution from B∗,a n d higher poles are modeled by a single pole. The heavy-quarkscaling is satisﬁed if the parameters c B,αB,a n d βBscale ap- propriately. However, the BK parameterization should be usedwith some caution, since it is not consistent with SCET [116].Alternatively, one may use analyticity and unitarity boundsto constrain the form factors. Making use of the heavy quark limit, stringent constraints on the shape of the form factor can be derived [117], and the conformal mapping of the kinematicalvariables onto the complex unit disc yields a rapidly convergingseries in this variable. The use of lattice data in combinationwith a data point at small q 2from SCET or sum rules provides a stringent constraint on the shape of the form factor [118]. The results for the integrated rate with q2>q2 cut= 16GeV2 are Γ=|Vub|2×(2.07±0.57) ps−1,HPQCD; =|Vub|2×(1.83±0.50) ps−1,Fermilab /MILC . /BL/BI/BD /BL/BI/BD/BL/BI/BD /BL/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 Here the statistical and systematic errors are added in quadrature. Much work remains to be done, since the current combined statistical plus systematic errors in the lattice results are still atthe 10-14% level on |V ub|, and need to be reduced. Reduction of errors to the 5 ∼6% level for |Vub|m a yb ef e a s i b l ew i t h i n the next few years, although that could involve carrying out atwo-loop (or fully non-perturbat ive) matching between lattice and continuum QCD heavy-to-light current operators, and/orgoing to smaller lattice spacing. Another established non-perturbative approach to obtain the form factors is through Light-Cone QCD Sum Rules(LCSR), where the heavy mass limit has been discussed from the point of view of SCET in [119]. The sum-rule approach provides an approximation for the product f Bf+(q2), valid in the region 0 <q2<∼14 GeV2. The determination of f+(q2) itself requires knowledge of the decay constant fB, which usually is obtained by replacing fBby its two-point QCD (SVZ) sum rule [120] in terms of perturbative and condensate contributions.The advantage of this procedure is the approximate cancellation of various theoretical uncertainties in the ratio ( f Bf+)/(fB). The LCSR for fBf+is based on the light-cone OPE of the relevant vacuum-to-pion correlati on function, calculated in full QCD at ﬁnite b-quark mass. The resulting expressions actually comprise a triple expansion: in the twist tof the operators near the light-cone, in αs, and in the deviation of the pion distribution amplitudes from their asymptotic form, which is ﬁxed from conformal symmetry. There are multiple sources of uncertainties in the LCQCD calculation, which are discussed in Refs. [121,122]. The totaluncertainty adds up to about 15%, resulting in the LCQCDprediction f +(0) = 0 .26±0.04, (38) which is consistent with the values quoted in Refs. [121] and [122]. It is interesting to note that the results from the LQCD and LCSR are consistent with each other whenthe BK parameterization is used to relate them. This in-creases conﬁdence in the theoreti cal predictions for the rate of B→π/lscript ν/lscript. LC-sum rules are valid in the kinematic region of small q2, and thus can be used to obtain an estimate of the q2dependence in a region q2≤14GeV2[123]. This is complementary to the lattice results at large values of q2, and the results from LCQCD smoothly extrapolate the lattice data to small valuesofq 2. An alternative determination of |Vub|h a sb e e np r o p o s e db y several authors [124–125]. It is based on a model-independentrelation between rare decays such as B→K∗/lscript+/lscript−and B→ ρ/lscript ν/lscript, which can be obtained at large momentum transfer q to the leptons. This method is based on the HQET relationsbetween the matrix elements of the B→K ∗and the B→ρ transitions, and a systematic, OPE-based expansion in powersofm 2 c/q2andΛQCD/q. The theoretical uncertainty is claimedto be of the order of 5% for |Vub|; however, it requires a precise measurement of the exclusive rare decay B→K∗/lscript+/lscript−,w h i c h is a task for future ultra-high-rate experiments. B→π/lscript ν/lscriptmeasurements The B→π/lscript ν/lscriptmeasurements fall into two broad classes: untagged, in which case the reconstruction of the missingmomentum of the event serves as an estimator for the unseenneutrino, and tagged, in which the second Bm e s o ni nt h e event is fully reconstructed in either a hadronic or semileptonic decay mode. The tagged measurements have high and uniformacceptance, S/B as high as 10, but low statistics. The untaggedmeasurements have somewhat higher background levels (S/B ≤ 1) and make slightly more restrictive kinematic cuts, but haveadequate statistics to measure the q 2dependence of the form factor. Table 2: Total and partial branching frac- tions for B0→π+/lscript− ν/lscript. The uncertainties are from statistics and systematics. Measurements ofB(B−→π0/lscript− ν/lscript) have been multiplied by a factor 2 τB0/τB+to obtain the values below. B×104B(q2>16)×104 CLEO π+,π0[112] 1 .37±0.15±0.11 0 .41±0.08±0.04 BaBar π+,π0[126] 1 .46±0.07±0.08 0 .38±0.04±0.03 Belle SL π+[127] 1 .38±0.19±0.14 0 .36±0.10±0.04 Belle SL π0[127] 1 .43±0.26±0.16 0 .37±0.15±0.04 Belle had π+[128] 1 .49±0.26±0.06 NA Belle had π0[128] 1 .60±0.32±0.11 NA BaBar SL π+[129] 1 .12±0.25±0.10 0 .29±0.15±0.04 BaBar SL π0[129] 1 .36±0.33±0.15 0 .19±0.22±0.07 BaBar had π+[129] 1 .07±0.27±0.15 0 .65±0.20±0.13 BaBar had π0[129] 1 .52±0.41±0.20 0 .48±0.22±0.11 Average 1 .39±0.06±0.06 0 .35±0.03±0.03 CLEO has analyzed B→π/lscript ν/lscriptand B→ρ/lscript ν/lscriptusing an untagged analysis [112]. Similar analyses have been done byBaBar [113,126]. The leading systematic uncertainties in the untagged B→π/lscript ν/lscriptanalyses are associated with modeling the missing momentum reconstru ction, with backgrounds from B→Xc/lscript ν/lscriptand B→Xu/lscript ν/lscriptdecyays, and with varying the form factor for the B→ρ/lscript ν/lscriptdecay. The values obtained for the full and partial branching fractions are listed in Table 2above the horizontal line. BaBar has recently measured the diﬀerential B→π/lscript ν/lscript rate versus q2with good accuracy [126]. A ﬁt using the BK parameterization [115] gives α=0.52±0.05±0.03 with P(χ2)= 65%. The q2spectrum, shown in Fig. 3, is compatible with the shapes expected from both LCSR and LQCD calculations, butis incompatible ( P(χ 2)=0.06%) with the ISGW2 [130] model. /BL/BI/BE /BL/BI/BE/BL/BI/BE /BL/BI/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 )2 (GeV2Unfolded q0 5 10 15 20 252) / 2 GeV2B(q∆ 02468101214161820-610× ISGW2 LCSR FNAL HPQCD BK Fit to DATA DATA Figure 3: The diﬀerential branching fraction versus q2from BaBar [126] with several theoret- ical predictions overlaid. Color version at end of book. Belle [127] and BaBar [129] have performed analyses based on reconstructing a Bin the D(∗)/lscript+ν/lscriptdecay mode, and looking for a B→π/lscript ν/lscriptor B→ρ/lscript ν/lscriptdecay amongst the remaining particles in the event. The fact that the Band Bare back-to- back in the Υ(4S) frame is used to construct a discriminating variable and obtain a signal-to-noise ratio above unity forallq 2bins. A related technique was discussed in Ref. 131. BaBar [129] and Belle [128] have also used their samples of Bmesons reconstructed in hadronic decay modes to measure exclusive charmless semileptonic decays giving very clean butlow-yield samples. The resulting full and partial branchingfractions are given in Table 2. The average of the taggedanalyses provides an accuracy on the B→π/lscript ν/lscriptbranching fraction comparable to that obtained with untagged analyses. The outlook for further improvements in these measure- ments with larger B-factory data samples is good. The tagged measurements in particular will improve; the current esti-mates of systematic uncertainties in these measurements havea signiﬁcant statistical component, so the total experimentaluncertainty should fall as 1 /√ N. |Vub|can be obtained from the average B→π/lscript ν/lscriptbranching fraction and the measured q2spectrum. Fits to the measured q2spectrum from Ref. 126 using a theoretically motivated pa- rameterization ( e.g.,f r o mR e f .9 )r e m o v em o s to ft h em o d e l dependence from theoretical uncertainties in the shape of thespectrum. This allows a good determination [132] of the prod-uct |V ub|f+(0) = (9 .1±0.3±0.6)×10−4, (39) where the ﬁrst error is from the uncertainty on B( B→π/lscript ν/lscript), and the second from the parameterization of shape versus q2. Having the shape of the form factor versus q2allowsdeterminations of the normalization at any q2value to be used. Several determinations of |Vub|are given in Table 3, where the LQCD results have been expressed as f+(0) using the aforementioned ﬁt to the measured q2spectrum. Based on t h e s ev a l u e sw ep i c k |Vub|=( 3.5+0.6 −0.5)×10−3. (40) The uncertainty is dominated by t he form factor normalization, the calculations of which were discussed previously. Table 3: Determinations of |Vub|based on B→π/lscript ν/lscriptdecays. The ﬁrst error on |Vub|is due to the uncertainty on |Vub|f+(0) and the second error comes from uncertainty on f+(0). Method f+(0) |Vub|×(10−3) LCSR (Eq. (38)) 0 .26±0.04 3 .5±0.3+0.6 −0.5 LQCD(FNAL) [25] 0 .25±0.03 3 .6±0.3+0.5 −0.4 LQCD(HPQCD) [114] 0 .27±0.03 3 .3±0.3+0.4 −0.3 Conclusion The study of semileptonic Bmeson decays continues to be an active area for both theory and experiment. Substantialprogress has been made in the application of HQE calculationsto inclusive decays, with ﬁts to moments of B→Xc/lscript ν/lscriptand B→Xsγdecays providing precise values for |Vcb|andmb. However, the tension between the inclusive and exclusive |Vcb| values highlights the need for further work. Measurements of inclusive B→Xu/lscript ν/lscriptdecays have im- proved, and additional theoretical treatments and improved knowledge of mbhave strengthened our determination of |Vub|. Further progress in these areas is possible, but will requirehigher-order radiative corrections from the theory and, inthe case of |V ub|, improved experimental knowledge of the B→Xc/lscript ν/lscriptbackground. While there has been impressive progress in the past few years, new challenges will need to beovercome to achieve a precision below 5% on |V ub|from inclusive decays. Progress in both b→uandb→cexclusive channels depends crucially on progress in l attice calculations. Here the prospects are good (see, e.g., Ref. 133), since unquenched lattice simulations are now possible, although the ultimate attainable precision is hard to estimate. The measurements of B→π/lscript ν/lscripthave improved signiﬁcantly, including the ﬁrst reasonably p recise determination of the q2 dependence. The experimental input will continue to improve asB-factory data sets increase. Reducing the theoretical un- certainties to a comparable level will require signiﬁcant eﬀort,but is clearly vital in order to compare the extracted |V ub|with the one obtained from inclusive decays. Both|Vcb|and|Vub|are indispensable inputs into unitarity triangle ﬁts. In particular, knowing |Vub|with a precision of better than 10% allows a test of CKM unitarity in the most /BL/BI/BF /BL/BI/BF/BL/BI/BF /BL/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 direct way, by comparing the length of the |Vub|side of the unitarity triangle with the measurement of sin(2 β). This com- parison of a “tree” process ( b→u) with a “loop-induced” process ( B0− B0mixing) provides sensitivity to possible contri- butions from new physics. While the eﬀort required to further improve our knowledge of these CKM matrix elements is large, it is well motivated. The authors would like to acknowledge helpful discussions with C. Schwanda, E. Barberio, F. Di Lodovico, V. Luth,A. Hoang, and I. I. Bigi. References 1. R. Kowalewski and T. Mannel, J. Phys. G33, 1 (2006). 2. E. Barberio et al.,arXiv:0704.3575 . 3. N. Isgur and M.B. 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/CU/CP/CR/D8/D3 /D6 /CP/D8 /DE/CT/D6/D3 /D6/CT/CR/D3/CX/D0 /B4 ω /BP/BD/B5/CP/D2/CSρ /BE/CX/D7 /D8/CW/CT /D7/D0/D3/D4 /CT/B8 /D7/D3/D1/CT/D8/CX/D1/CT/D7 /CS/CT/D2/D3/D8/CT/CS /CP/D7 /CP /BE/BA /CD/D7/CX/D2/CV /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CX/D2/D4/D9/D8/D3/CU /BY /B4/BD/B5/B8 /CP /DA/CP/D0/D9/CT /D3/CU/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/CR/CP/D2 /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU /BC→ /BW∗−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU /BC→ /BW∗−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU /BC→ /BW∗−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU /BC→ /BW∗−/lscript /B7ν /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BI/BD/BK ± /BC. /BC/BC/BC/BH/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BF/BI/BD/BK ± /BC. /BC/BC/BC/BH/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BF/BI/BD/BK ± /BC. /BC/BC/BC/BH/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BF/BI/BD/BK ± /BC. /BC/BC/BC/BH/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/DB/CX/D8/CWρ /BE/BP/BD. /BD/BJ± /BC. /BC/BH /CP/D2/CS /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /BC/BA/BE/BG/BA /CC/CW/CT/AC/D8/D8/CT/CS χ /BE/CX/D7 /BF/BF/BA/BL /CU/D3 /D6 /BD/BJ /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/BC. /BC/BF/BI/BC ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BI/BC ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BI/BC ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BI/BC ± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BC. /BC/BF/BG/BG ± /BC. /BC/BC/BC/BF ± /BC. /BC/BC/BD/BD /BD/BT /CD/BU/BX/CA/CC /BC/BK /CA /BU/BT/BU/CA /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BL/BE ± /BC. /BC/BC/BD/BK ± /BC. /BC/BC/BE/BF /BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BC. /BC/BG/BF/BD ± /BC. /BC/BC/BD/BF ± /BC. /BC/BC/BD/BK /BF/BT/BW /BT/C5 /BC/BF /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BH/BG ± /BC. /BC/BC/BD/BL ± /BC. /BC/BC/BD/BK /BG/BT/BU/BX /BC/BE /BY /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BH/BH ± /BC. /BC/BC/BD/BG /B7/BC. /BC/BC/BE/BF − /BC. /BC/BC/BE/BG /BH/BT/BU/CA/BX/CD /BC/BD /C0 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BC/BF/BJ/BD ± /BC. /BC/BC/BD/BC ± /BC. /BC/BC/BE/BC /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C9 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BC/BF/BD/BL ± /BC. /BC/BC/BD/BK ± /BC. /BC/BC/BD/BL /BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BH/BH ± /BC. /BC/BC/BC/BF ± /BC. /BC/BC/BD/BI /BK/BT /CD/BU/BX/CA/CC /BC/BH /BX /BU/BT/BU/CA /CA/CT/D4/D0/BA /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BK /CA/BC. /BC/BF/BJ/BJ ± /BC. /BC/BC/BD/BD ± /BC. /BC/BC/BD/BL /BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BC. /BC/BG/BF/BD ± /BC. /BC/BC/BD/BF ± /BC. /BC/BC/BD/BK /BD/BC/BU/CA/C1/BX/CA/BX /BC/BE /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BF/BE/BK ± /BC. /BC/BC/BD/BL ± /BC. /BC/BC/BE/BE /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BZ /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C9/BC. /BC/BF/BH/BC ± /BC. /BC/BC/BD/BL ± /BC. /BC/BC/BE/BF /BD/BD/BT/BU/CA/BX/CD /BL/BI /C8 /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BD /C0/BC. /BC/BF/BH/BD ± /BC. /BC/BC/BD/BL ± /BC. /BC/BC/BE/BC /BD/BE/BU/BT/CA/C1/CB/C0 /BL/BH /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD/BT /BW /BT/C5 /BC/BF/BC. /BC/BF/BD/BG ± /BC. /BC/BC/BE/BF ± /BC. /BC/BC/BE/BH /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C6 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT /CP/D2/CS /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /BV/CP/D4 /D6/CX/D2/CX/B9/C4/CT/D0/D0/D3/D9/CR/CW/B9/C6/CT/D9/CQ /CT/D6/D8 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D4 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BM ρ /BE/BP/BD. /BD/BL/BD± /BC. /BC/BG/BK± /BC. /BC/BE/BK/B8 /CA/BD /B4/BD/B5 /BP /BD . /BG/BE/BL±/BC. /BC/BI/BD± /BC. /BC/BG/BG/B8 /CP/D2/CS /CA/BE /B4/BD/B5 /BP /BC . /BK/BE/BJ± /BC. /BC/BF/BK± /BC. /BC/BE/BE/BA /BE/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT /DB/CX/D8/CW /CP ρ /BE/BP/BD. /BF/BE± /BC. /BD/BH± /BC. /BF/BF/BA/BF/BT/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT /BU /BC→ /BW∗/B4/BE/BC/BD/BC/B5−/lscript /B7ν /CP/D2/CS /BU /B7→ /BW∗/B4/BE/BC/BC/BJ/B5/B5 /lscript /B7ν /D1/D3 /CS/CT/D7 /DB/CX/D8/CW ρ /BE/BP/BD. /BI/BD± /BC. /BC/BL± /BC. /BE/BD /CP/D2/CS /CU/B7− /BP/BC. /BH/BE/BD± /BC. /BC/BD/BE/BA/BG/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CT/DC/CR/D0/D9/D7/CX/DA/CT /BU /BC→ /BW∗/B4/BK/BL/BE/B5−/CT /B7ν /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW ρ /BE/BP/BD. /BF/BH± /BC. /BD/BJ± /BC. /BD/BL/CP/D2/CS /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /BC . /BL/BD/BA/BH/BT/BU/CA/BX/CD /BC/BD /C0 /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CP/CQ /D3/D9/D8 /BH/BC/BC/BC /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT /DB/CX/D8/CW /CP ρ /BE/BP/BD. /BF/BG± /BC. /BD/BG /B7/BC. /BE/BG − /BC. /BE/BE /BA/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C9 /BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /CP/D2/CS /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗±/D7/CP/D1/D4/D0/CT/D7 /DB/CX/D8/CW /CPρ /BE/BP/BD. /BE/BD± /BC. /BD/BE± /BC. /BE/BC/BA /CC/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/CQ/CT /D8 /DB /CT/CT/D2/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /CP/D2/CS ρ /BE/CP /D6/CT /BC. /BL/BC /CP/D2/CS /BC . /BH/BG /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ/BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗±/DB/CX/D8/CW /CP /CP /BE/BP/BC. /BF/BD± /BC. /BD/BJ±/BC. /BC/BK/BA /CC/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CX/D7 /BC . /BL/BE/BA/BK/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D7/CP/D1/D4/D0/CT /DB/CX/D8/CW /CP ρ /BE/BP/BD. /BE/BL± /BC. /BC/BF± /BC. /BE/BJ/BA/BL/BV/D3/D1/CQ/CX/D2/CT/D7 /DB/CX/D8/CW /D4 /D6/CT/DA/CX/D3/D9/D7 /D4/CP /D6/D8/CX/CP/D0 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /DB/CX/D8/CW /CP ρ /BE/BP/BD. /BF/BL± /BC. /BD/BC±/BC. /BF/BF/BA/BD/BC/BU/CA/C1/BX/CA/BX /BC/BE /D6/CT/D7/D9/D0/D8 /CX/D7 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CP/D1/CT /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D2/CS /CS/CP/D8/CP /D7/CP/D1/D4/D0/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BW /BT/C5 /BC/BF/BA/BD/BD/BT/BU/CA/BX/CD /BL/BI /C8 /BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /CP/D2/CS /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW∗±/D7/CP/D1/D4/D0/CT/D7/BA/BD/BE/BU/BT/CA/C1/CB/C0 /BL/BH/BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /CT/DC/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW∗−/lscript /B7ν /CP/D2/CS /BU /B7→/BW∗ /BC/lscript /B7ν /D7/CP/D1/D4/D0/CT/D7/BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 ± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BK±/BC. /BC/BC/BC/BK/B8 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT/D7/BA /CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /D0/CP/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BAWEIGHTED AVERAGE 0.0360 ±0.0013 (Error scaled by 1.6) BUSKULIC 97 ALEP 2.5ABBIENDI 00Q OPAL 0.2ABREU 01H DLPH 0.0ABE 02F BELL 0.1ADAM 03 CLE2 10.1ABDALLAH 04D DLPH 1.2AUBERT 08R BABR 2.0χ2 16.2 (Confidence Level = 0.013) 0.025 0.03 0.035 0.04 0.045 0.05 0.055 /vextendsingle/vextendsingle/vextendsingle /CE/CR/CQ/vextendsingle/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU /BC→ /BW∗−/lscript /B7ν /B5 /vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU→ /BW−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU→ /BW−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU→ /BW−/lscript /B7ν /B5/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle× /BY /B4/BD/B5 /B4/CU/D6/D3/D1 /BU→ /BW−/lscript /B7ν /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BE/BF± /BC. /BC/BC/BG/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BG/BE/BF± /BC. /BC/BC/BG/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BG/BE/BF± /BC. /BC/BC/BG/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BG/BE/BF± /BC. /BC/BC/BG/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/DB/CX/D8/CWρ /BE/BP/BD. /BD/BJ± /BC. /BD/BK /CP/D2/CS /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /BC/BA/BL/BF/BA /CC/CW/CT/AC/D8/D8/CT/CS χ /BE/CX/D7 /BC/BA/BF /CU/D3 /D6 /BG /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/BC. /BC/BF/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BD/BD± /BC. /BC/BC/BG/BG± /BC. /BC/BC/BH/BE /BD/BF/BT/BU/BX /BC/BE /BX /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BG/BD/BI± /BC. /BC/BC/BG/BJ± /BC. /BC/BC/BF/BJ /BD/BG/BU/BT/CA/CC/BX/C4 /CC /BL/BL /BV/C4/BX/BE /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BC/BE/BJ/BK± /BC. /BC/BC/BI/BK± /BC. /BC/BC/BI/BH /BD/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BF/BJ± /BC. /BC/BC/BG/BG /B7/BC. /BC/BC/BJ/BE − /BC. /BC/BC/BG/BL /BD/BI/BT /CC/C0/BT/C6/BT/CB /BL/BJ /BV/C4/BX/BE /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/CC/BX/C4 /CC/BL /BL/BD/BF/CD/D7/CX/D2/CV /D8/CW/CT /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D3 /CT/DC/D8/D6/CP/CR/D8 /CZ/CX/D2/CT/D1/CP/D8/CX/CR /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CP/CQ /D3/D9/D8 /D8/CW/CT/D9/D2/CS/CT/D8/CT/CR/D8/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3 /CX/D2 /D8/CW/CT /BU /BC→ /BW−/lscript /B7ν /CS/CT/CR/CP /DD /BA/BD/BG/BU/BT/CA/CC/BX/C4 /CC /BL/BL/BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /CT/DC/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW−/lscript /B7ν /CP/D2/CS /BU /B7→/BW /BC/lscript /B7ν /D7/CP/D1/D4/D0/CT/D7/BA/BD/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ/BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW±/DB/CX/D8/CW /CP /CP /BE/BP− /BC. /BC/BH± /BC. /BH/BF±/BC. /BF/BK/BA /CC/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CX/D7 /BC . /BL/BL/BA/BD/BI/BT /CC/C0/BT/C6/BT/CB /BL/BJ/BM /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CQ /D3/D8/CW /CT/DC/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU /BC→ /BW−/lscript /B7ν /CP/D2/CS /BU /B7→/BW /BC/lscript /B7ν /D7/CP/D1/D4/D0/CT/D7 /DB/CX/D8/CW /CP ρ /BE/BP/BC. /BH/BL± /BC. /BE/BE± /BC. /BD/BE /B7/BC. /BH/BL − /BC /BA /CC/CW/CT/DD /D6/CT/D4 /D3 /D6/D8 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 ± /BC. /BC/BC/BG/BG± /BC. /BC/BC/BG/BK /B7/BC. /BC/BC/BH/BF − /BC. /BC/BC/BD/BE /B8 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS/CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /CP/D2/CS /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CS/D9/CT /D8/D3 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D1 /D3 /CS /CT /D0 /DA /CP /D6/CX/CP/D8/CX/D3/D2/D7/BA/CF /CT /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /D0/CP/D7/D8 /D8 /DB /D3 /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA /CE/D9/CQ /C5/BX/BT/CB/CD/CA/BX/C5/BX/C6/CC/CB /CE/D9/CQ /C5/BX/BT/CB/CD/CA/BX/C5/BX/C6/CC/CB/CE/D9/CQ /C5/BX/BT/CB/CD/CA/BX/C5/BX/C6/CC/CB /CE/D9/CQ /C5/BX/BT/CB/CD/CA/BX/C5/BX/C6/CC/CB/BY /D3 /D6 /D8/CW/CT /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /CE/D9/CQ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /DB/CW/CX/CR/CW /CX/D7 /D2/D3/D8 /D6/CT/D4 /CT/CP/D8/CT/CS /CW/CT/D6/CT/B8 /D7/CT/CT/D8/CW/CT /D6/CT/DA/CX/CT/DB /D3/D2 Ꜽ/BW/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2 /D3/CU/vextendsingle/vextendsingle/CE/CR/CQ/vextendsingle/vextendsingle/CP/D2/CS/vextendsingle/vextendsingle/CE/D9/CQ/vextendsingle/vextendsingle/BAꜼ/CC/CW/CT /BV/C3/C5 /D1/CP/D8/D6/CX/DC /CT/D0/CT/D1/CT/D2/D8/vextendsingle/vextendsingle/CE/D9/CQ/vextendsingle/vextendsingle/CR/CP/D2 /CQ /CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /D7/D8/D9/CS/DD/CX/D2/CV /D8/CW/CT /D6/CP/D8/CT /D3/CU/D8/CW/CT /CR/CW/CP /D6/D1/D0/CT/D7/D7 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD /CQ→ /D9/lscriptν /BA /CC/CW/CT /D6/CT/D0/CT/DA/CP/D2/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ/CP/D7/CT/CS /D3/D2 /CT/DC/CR/D0/D9/D7/CX/DA/CT /CP/D2/CS /CX/D2/CR/D0/D9/D7/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT/BU /C4/CX/D7/D8/CX/D2/CV/D7/B8 /CP/D2/CS /CP /D6/CT /D2/D3/D8 /D6/CT/D4 /CT/CP/D8/CT/CS /CW/CT/D6/CT/BA /CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CEcb /CP/D2/CS /CEub /BV/C3/C5 /C5/CP/D8/D6/CX/DC /BX/D0/CT/D1/CT/D2/D8/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/CA /C8/CA /BW/BJ/BJ /BC/BF/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BH/BX /C8/CA /BW/BJ/BD /BC/BH/BD/BH/BC/BE/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG/BW /BX/C8/C2 /BV/BF/BF /BE/BD/BF /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5 /BC/BF /C8/CA /BW/BI/BJ /BC/BF/BE/BC/BC/BD /C6/BA/BX/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BE/BX /C8/C4 /BU/BH/BE/BI/BE/BH/BK /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BE/BY /C8/C4 /BU/BH/BE/BI/BE/BG/BJ /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C1/BX/CA/BX /BC/BE /C8/CA/C4 /BK/BL /BC/BK/BD/BK/BC/BF /CA/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BC/BD/C0 /C8/C4 /BU/BH/BD/BC /BH/BH /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC/C9 /C8/C4 /BU/BG/BK/BE /BD/BH /BZ/BA /BT/CQ/CQ/CX/CT/D2/CS/CX /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /CC /BL/BL /C8/CA/C4 /BK/BE /BF/BJ/BG/BI /C2/BA /BU/CP /D6/D8/CT/D0/D8 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ/BZ /C8/C4 /BU/BF/BL/BH /BD/BE/BK /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/C6/BT/CB /BL/BJ /C8/CA/C4 /BJ/BL /BE/BE/BC/BK /C5/BA /BT /D8/CW/CP/D2/CP/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BJ /C8/C4 /BU/BF/BL/BH /BF/BJ/BF /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BI/C8 /CI/C8/C0/CH /BV/BJ/BD /BH/BF/BL /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/C1/CB/C0 /BL/BH /C8/CA /BW/BH/BD /BD/BC/BD/BG /BU/BA/BV/BA /BU/CP /D6/CX/D7/CW /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 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/BH/BF/BE/BH. /BD± /BC. /BH /C7/CD/CA /BY/C1/CC/BH/BF/BE/BH. /BD± /BC. /BH/C7 /CD /CA/BY /C1 /CC /BH/BF/BE/BH. /BD± /BC. /BH/C7 /CD /CA/BY /C1 /CC /D1/BU∗− /D1/BU /D1/BU∗− /D1/BU /D1/BU∗− /D1/BU /D1/BU∗− /D1/BU/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BH. /BJ/BK± /BC. /BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BI. /BE± /BC. /BF± /BC. /BK /BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C5 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BG/BH. /BF± /BC. /BF/BH± /BC. /BK/BJ /BG/BE/BE/BJ /BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BW /BT/C4/BX/C8 /BX /CT/CT/CR/D1 /BP 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/CP/CR/CR/D3/D9/D2/D8/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BH/BJ/BG/BI. /BL± /BE. /BL /C7/CD/CA /BY/C1/CC /BH/BJ/BG/BI. /BL± /BE. /BL /C7/CD/CA /BY/C1/CC/BH/BJ/BG/BI. /BL± /BE. /BL/C7 /CD /CA/BY /C1 /CC /BH/BJ/BG/BI. /BL± /BE. /BL/C7 /CD /CA/BY /C1 /CC /D1/BU∗ /BC/BE− /D1/BU /BC/BD /D1/BU∗ /BC/BE− /D1/BU /BC/BD /D1/BU∗ /BC/BE− /D1/BU /BC/BD /D1/BU∗ /BC/BE− /D1/BU /BC/BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI. /BE± /BF. /BE/C7 /CD /CA /BY /C1 /CC /BE/BI. /BE± /BF. /BE/C7 /CD /CA /BY /C1 /CC/BE/BI. /BE± /BF. /BE/C7 /CD /CA /BY /C1 /CC /BE/BI. /BE± /BF. /BE/C7 /CD /CA /BY /C1 /CC /BE/BI. /BE± /BF. /BD± /BC. /BL /BE/BI. /BE± /BF. /BD± /BC. /BL/BE/BI. /BE± /BF. /BD± /BC. /BL /BE/BI. /BE± /BF. /BD± /BC. /BL /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /CC /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /BU∗ /BC/BE→ /BU∗ /B7π−/CP/D2/CS /BU∗ /BC/BE→ /BU /B7π−/DB/CX/D8/CW /BU∗ /B7→ /BU /B7γ /CP/D2/CS /BU /B7→/C2/ψπ /B7/BA /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BU /B7π−/CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /BU∗ /B7π−/CS/D3/D1/CX/D2/CP/D2/D8 /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BU /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BU /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/BT/BU/BT/CI/C7 /CE /BC/BJ /CC /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/BT/BU/BT/CI/C7 /CE /BC/BJ /CC /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/parenleftbig/BU /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/parenleftbig/BU /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/parenleftbig/BU /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/BU∗ /B7π−/parenrightbig/BB/A0/parenleftbig/BU /B7π−/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC± /BC. /BG/BE± /BC. /BF/BD /BD. /BD/BC± /BC. /BG/BE± /BC. /BF/BD/BD. /BD/BC± /BC. /BG/BE± /BC. /BF/BD /BD. /BD/BC± /BC. /BG/BE± /BC. /BF/BD /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /CC /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BE/BV/D3/D2/DA/CT/D6/D8/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/CS /D6/CP/D8/CX/D3 /D3/CU /CA /BP /BU/B4 /BU∗ /BC/BE→ /BU∗ /B7π−/B5/BB /BU /B4 /BU∗ /BC/BE→ /BU /B4∗ /B5/B7π−/B5/BP/BC. /BG/BJ/BH± /BC. /BC/BL/BH± /BC. /BC/BI/BL/BA /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/BE /B4/BH/BJ/BG/BJ/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BT/CI/C7 /CE /BC/BJ/CC /C8/CA/C4 /BL/BL /BD/BJ/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5 /BL/BI/BK /BL/BI/BK/BL/BI/BK /BL/BI/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /CB/CC/CA/BT/C6/BZ/BX /C5/BX/CB/C7/C6/CB/B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5 /B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5/B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5 /B4 /BU /BP± /BD/B8 /CB /BP∓ /BD/B5/BU /BC/D7 /BP /D7 /CQ /B8 /BU /BC/D7 /BP /D7/CQ /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BU∗/D7 /B3/D7 /BU /BC/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /BU /BC/D7 /C5/BT/CB/CB /BU /BC/D7 /C5/BT/CB/CB/BU /BC/D7 /C5/BT/CB/CB /BU /BC/D7 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BF/BI/BI. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BH/BF/BI/BI. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/BH/BF/BI/BI. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BH/BF/BI/BI. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/BH/BF/BI/BI. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BF/BI/BI. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BF/BI/BI. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BF/BI/BI. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BH/BF/BJ/BC ± /BD± /BF /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 /BH/BF/BI/BI. /BC/BD± /BC. /BJ/BF± /BC. /BF/BF /BD/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BH/BF/BI/BL. /BL± /BE. /BF± /BD. /BF /BF/BE /BE/BT/BU/BX /BL/BI /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BH/BF/BJ/BG ± /BD/BI± /BE /BF /BT/BU/CA/BX/CD /BL/BG /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BH/BF/BH/BL ± /BD/BL± /BJ /BD /BE/BT/C3/BX/CA/CB /BL/BG /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BH/BF/BI/BK. /BI± /BH. /BI± /BD. /BH /BE /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF/BJ/BC ± /BG/BC /BI /BF/BT/C3/BX/CA/CB /BL/BG /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BH/BF/BK/BF. /BF± /BG. /BH± /BH. /BC /BD/BG /BT/BU/BX /BL/BF /BY /BV/BW/BY /CA/CT/D4/D0 /CQ /DD /BT/BU/BX /BL/BI /BU/BD/CD/D7/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV/CP /C2/ψ→µ /B7µ−/CS/CT/CR/CP /DD/D7/BA /BE/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD /BU/D7→ /C2/ψ /B4/BD /CB /B5φ /BA/BF/BY /D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD /BU/D7→ /BW−/D7π /B7/BA WEIGHTED AVERAGE 5366.6 ±0.9 (Error scaled by 1.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BUSKULIC 93G ALEPAKERS 94J OPALABREU 94D DLPHABE 96B CDF 1.6ACOSTA 06 CDF 0.5DRUTSKOY 07A BELL 1.2χ2 3.3 (Confidence Level = 0.196) 5360 5365 5370 5375 5380 5385/BU /BC/D7 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/BU /BC/D7− /D1/BU /D1/BU /BC/D7− /D1/BU /D1/BU /BC/D7− /D1/BU /D1/BU /BC/D7− /D1/BU/D1/BU /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /D3/D9/D6 /BU /D1/CP/D7/D7/CT/D7 /B4 /D1/BU± /B7 /D1/BU /BC /B5/BB/BE/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC /BK/BJ. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC/BK/BJ. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC /BK/BJ. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC/BK/BI. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BI. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BI. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BI. /BL± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BI. /BI/BG± /BC. /BK/BC± /BC. /BC/BK /BG/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BK/BL. /BJ± /BE. /BJ± /BD. /BE /BT/BU/BX /BL/BI /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BC /D8/D3 /BD/BF/BC /BI/BK /C4/BX/BX/B9/BY/CA/BT/C6/CI/C1/C6/C1 /BL/BC /BV/CB/BU/BE /CT /B7/CT−→ /A7 /B4/BH /CB /B5/BG/CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CX/D7 /D1B /BCs− /D1/BU /BC /BP/BK /BI. /BF/BK± /BC. /BL/BC± /BC. /BC/BI /C5/CT/CE/BA /CF /CT /CR/D3/D2/DA/CT/D6/D8 /CX/D8 /D8/D3 /D8/CW/CT/D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D6/CT/D7/D4 /CT/CR/D8 /D8/D3 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /B4 /D1/BU± /B7 /D1/BU /BC /B5/BB/BE/BA /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4/CB/CT/CT /D8/CW/CT /BU /BC/D7 /B9 /BU /BC/D7 /C5/C1/CG/C1/C6/BZ /D7/CT/CR/D8/CX/D3/D2 /D2/CT/CP /D6 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT/D7/CT /BU /BC/D7 /C4/CX/D7/D8/CX/D2/CV/D7/BA /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CC/CW/CT /BY/CX/D6/D7/D8 Ꜽ/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /BD /BB /CJ/BC/BA/BH /B4/A0/BU /BC sL /B7 /A0/BU /BC sH /B5/CL/BA/CC/CW/CT /CB/CT/CR/D3/D2/CS Ꜽ/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D3/CU /BU/D7→ /BW/D7 /CG /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BJ/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BJ/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BJ/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BJ/BC /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY/CX/D6/D7/D8/BD. /BG/BE/BH± /BC. /BC/BG/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE/BH± /BC. /BC/BG/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BE/BH± /BC. /BC/BG/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE/BH± /BC. /BC/BG/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CR/D3/D2/CS /BD. /BF/BL/BK± /BC. /BC/BG/BG /B7/BC. /BC/BE/BK − /BC. /BC/BE/BH /BH/BT/BU/BT/CI/C7 /CE /BC/BI /CE /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BG/BE /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BF /BI/BT/BU/CA/BX/CD /BC/BC /CH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BH/BF /B7/BC. /BD/BI − /BC. /BD/BH± /BC. /BC/BJ /BJ/BT/BU/CA/BX/CD/B8/C8 /BC/BC /BZ /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BF/BI± /BC. /BC/BL /B7/BC. /BC/BI − /BC. /BC/BH /BK/BT/BU/BX /BL/BL /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BJ/BE /B7/BC. /BE/BC − /BC. /BD/BL /B7/BC. /BD/BK − /BC. /BD/BJ /BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BY /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BC /B7/BC. /BD/BI − /BC. /BD/BH± /BC. /BC/BG /BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BG/BJ± /BC. /BD/BG± /BC. /BC/BK /BJ/BU/BT/CA/BT /CC/BX /BL/BK /BV /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BG /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BG /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C5 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH/BD± /BC. /BD/BD /BD/BC/BU/BT/CA/BT /CC/BX /BL/BK /BV /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BI /B7/BC. /BE/BL − /BC. /BE/BI /B7/BC. /BC/BK − /BC. /BC/BJ /BK/BT/BU/CA/BX/CD /BL/BI /BY /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BC /CH/BD. /BI/BH /B7/BC. /BF/BG − /BC. /BF/BD± /BC. /BD/BE /BJ/BT/BU/CA/BX/CD /BL/BI /BY /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BC /CH/BD. /BJ/BI± /BC. /BE/BC /B7/BC. /BD/BH − /BC. /BD/BC /BD/BD/BT/BU/CA/BX/CD /BL/BI /BY /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BC /CH/BD. /BI/BC± /BC. /BE/BI /B7/BC. /BD/BF − /BC. /BD/BH /BD/BE/BT/BU/CA/BX/CD /BL/BI /BY /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD/B8/C8 /BC/BC /BZ/BD. /BI/BJ± /BC. /BD/BG /BD/BF/BT/BU/CA/BX/CD /BL/BI /BY /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BI/BD /B7/BC. /BF/BC − /BC. /BE/BL /B7/BC. /BD/BK − /BC. /BD/BI /BL/BC /BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BX /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU /BT /CA /BT /CC/BX /BL/BK /BV/BD. /BG/BE /B7/BC. /BE/BJ − /BC. /BE/BF± /BC. /BD/BD /BJ/BI /BK/BT/BU/BX /BL/BH /CA /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BL /BW/BD. /BJ/BG /B7/BD. /BC/BK − /BC. /BI/BL± /BC. /BC/BJ /BK /BD/BG/BT/BU/BX /BL/BH /CA /BV/BW/BY /CB/D9/D4/BA /CQ /DD/BT /BU /BX /BL /BI /C6/BD. /BH/BG /B7/BC. /BE/BH − /BC. /BE/BD± /BC. /BC/BI /BJ/BL /BK/BT/C3/BX/CA/CB /BL/BH /BZ /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/B9/CB/CC /BT/BY/BY /BL/BK /BZ/BD. /BH/BL /B7/BC. /BD/BJ − /BC. /BD/BH± /BC. /BC/BF /BD/BF/BG /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C7 /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C5/BC. /BL/BI± /BC. /BF/BJ /BG/BD /BD/BH/BT/BU/CA/BX/CD /BL/BG /BX /BW/C4/C8/C0 /CB/D9/D4/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BI /BY/BD. /BL/BE /B7/BC. /BG/BH − /BC. /BF/BH± /BC. /BC/BG /BF/BD /BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BV /BT/C4/BX/C8 /CB/D9/D4/BA /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C7/BD. /BD/BF /B7/BC. /BF/BH − /BC. /BE/BI± /BC. /BC/BL /BE/BE /BK/BT /BV/CC/C7/C6 /BL/BF /C0 /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BH /BZ/BH/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW/D7µ /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA /BI/CD/D7/CT/D7 /BW−/D7/lscript /B7/B8 /CP/D2/CS φ/lscript /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA/BJ/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW/D7 /CW/CP/CS/D6/D3/D2 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BK/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW−/D7/lscript /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BY /D9/D7/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW−/D7→φπ−/CP/D2/CS /BW−/D7→ /C3∗ /BC/C3−/CX/D2 /D8/CW/CT/CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /BC/D7 /CS/CT/CR/CP /DD /BA/BD/BC/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BW−/D7/lscript /B7/CP/D2/CS /BW/D7 /CW/CP/CS/D6/D3/D2/BA/BD/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV φ/lscript /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/CX/D2/CR/D0/D9/D7/CX/DA/CT /BW/D7 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BF/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /D8/CW/CT /CU/D3/D9/D6 /BT/BU/CA/BX/CD /BL/BI /BY /D1/CT/D8/CW/D3 /CS/D7/BA/BD/BG/BX/DC/CR/D0/D9/D7/CX/DA/CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CX/D3/D2 /D3/CU /BU/D7→ψφ /BA/BD/BH/BT/BU/CA/BX/CD /BL/BG /BX /D9/D7/CT/D7 /D8/CW/CT /AD/CX/CV/CW/D8/B9/CS/CX/D7/D8/CP/D2/CR/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /BW/D7 /DA/CT/D6/D8/CX/CR/CT/D7/B8 φ /B9/D0/CT/D4/D8/D3/D2 /DA/CT/D6/D8/CX/CR/CT/D7/B8 /CP/D2/CS/BW/D7µ /DA/CT/D6/D8/CX/CR/CT/D7/BA /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4/BY/D0/CP/DA/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR/B5 /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4/BY/D0/CP/DA/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR/B5/BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4/BY/D0/CP/DA/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR/B5 /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4/BY/D0/CP/DA/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR/B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BD/BJ± /BC. /BC/BG/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BD/BJ± /BC. /BC/BG/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BD/BJ± /BC. /BC/BG/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BD/BJ± /BC. /BC/BG/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BL/BK± /BC. /BC/BG/BG /B7/BC. /BC/BE/BK − /BC. /BC/BE/BH /BD/BI/BT/BU/BT/CI/C7 /CE /BC/BI /CE /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BG/BE /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BF /BD/BJ/BT/BU/CA/BX/CD /BC/BC /CH /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BF/BI± /BC. /BC/BL /B7/BC. /BC/BI − /BC. /BC/BH /BD/BK/BT/BU/BX /BL/BL /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BD. /BH/BC /B7/BC. /BD/BI − /BC. /BD/BH± /BC. /BC/BG /BD/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BH/BG /B7/BC. /BD/BG − /BC. /BD/BF± /BC. /BC/BG /BD/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C5 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BI/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW−/D7µ /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA /BD/BJ/CD/D7/CT/D7 /BW−/D7/lscript /B7/B8 /CP/D2/CS φ/lscript /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BK/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW−/D7/lscript /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA/BD/BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BY /D9/D7/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BW−/D7→φπ−/CP/D2/CS /BW−/D7→ /C3∗ /BC/C3−/CX/D2 /D8/CW/CT/CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /BC/D7 /CS/CT/CR/CP /DD /BA /BL/BI/BL /BL/BI/BL/BL/BI/BL /BL/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4 /BU/CB→ /C2/ψφ /B5 /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4 /BU/CB→ /C2/ψφ /B5/BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4 /BU/CB→ /C2/ψφ /B5 /BU /BC/D7 /C5/BX/BT/C6 /C4/C1/BY/BX /B4 /BU/CB→ /C2/ψφ /B5/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE/BL± /BC. /BC/BK/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE/BL± /BC. /BC/BK/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BE/BL± /BC. /BC/BK/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE/BL± /BC. /BC/BK/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BG/BG /B7/BC. /BC/BL/BK − /BC. /BC/BL/BC± /BC. /BC/BE/BC /BE/BC/BT/BU/BT/CI/C7 /CE /BC/BH /BU /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BF/BG /B7/BC. /BE/BF − /BC. /BD/BL± /BC. /BC/BH /BE/BC/BT/BU/BX /BL/BK /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF/BL /B7/BC. /BD/BF − /BC. /BD/BI /B7/BC. /BC/BD − /BC. /BC/BE /BE/BD/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BG/BC /B7/BC. /BD/BH − /BC. /BD/BF± /BC. /BC/BE /BE/BD/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BE/BC/BC/BK/C2/BD. /BF/BG /B7/BC. /BE/BF − /BC. /BD/BL± /BC. /BC/BH /BE/BE/BT/BU/BX /BL/BI /C6 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BX /BL/BK /BU/BE/BC/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /BU/D7→ /C2/ψ /B4/BD /CB /B5φ /CS/CT/CR/CP /DD /BA/BE/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA/BE/BE/BT/BU/BX /BL/BI /C6 /D9/D7/CT/D7 /BH/BK ± /BD/BE /CT/DC/CR/D0/D9/D7/CX/DA/CT /BU/D7→ /C2/ψ /B4/BD /CB /B5φ /CT/DA/CT/D2/D8/D7/BA τ/BU /BC/D7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/BU /BC/D7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/BU /BC/D7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/BU /BC/D7 /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/BU /BC/D7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /BC/D7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /BC/D7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/BU /BC/D7 /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BC/BL± /BC. /BC/BC/BF /BC. /BL/BD± /BC. /BC/BL± /BC. /BC/BC/BF/BC. /BL/BD± /BC. /BC/BL± /BC. /BC/BC/BF /BC. /BL/BD± /BC. /BC/BL± /BC. /BC/BC/BF /BE/BF/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BK/BC /B7/BC. /BC/BJ/BI − /BC. /BC/BJ/BD± /BC. /BC/BC/BF /BE/BG/BT/BU/BT/CI/C7 /CE /BC/BH /BU /BW/BC /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BT /CI /C7 /CE/BC /BH /CF/BE/BF/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA/BE/BG/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D6/CP/D8/CX/D3 /D9/D7/CX/D2/CV/CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7/BA /BU /BC/D7/C0 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7/C0 /C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/D7/C0 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7/C0 /C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/D7/C0 /CX/D7 /D8/CW/CT /CW/CT/CP/DA/DD /D1/CP/D7/D7 /D7/D8/CP/D8/CT /D3/CU /D8 /DB /D3 /BU /BC/D7 /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BE/BH /B7/BC. /BC/BI/BE − /BC. /BC/BI/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BE/BH /B7/BC. /BC/BI/BE − /BC. /BC/BI/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BH/BE/BH /B7/BC. /BC/BI/BE − /BC. /BC/BI/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BE/BH /B7/BC. /BC/BI/BE − /BC. /BC/BI/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF/BJ /B7/BC. /BC/BH/BG − /BC. /BC/BG/BJ /BE/BH, /BE/BI/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BH/BK /B7/BC. /BF/BL − /BC. /BG/BE /B7/BC. /BC/BD − /BC. /BC/BE /BE/BI/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC/BJ /B7/BC. /BH/BK − /BC. /BG/BI± /BC. /BC/BF /BE/BI/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2/BE/BH/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /A1/A0s /CP/D2/CS /A0s /AC/D8 /DB/CX/D8/CW /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /BC/BA/BI/BA /BE/BI/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA /BU /BC/D7/C4 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7/C4 /C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/D7/C4 /C5/BX/BT/C6 /C4/C1/BY/BX /BU /BC/D7/C4 /C5/BX/BT/C6 /C4/C1/BY/BX/BU /BC/D7/C4 /CX/D7 /D8/CW/CT /D0/CX/CV/CW/D8 /D7/D8/CP/D8/CT /D3/CU /D8 /DB /D3 /BU /BC/D7 /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BH /B7/BC. /BD/BG − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BH /B7/BC. /BD/BG − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BH /B7/BC. /BD/BG − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BH /B7/BC. /BD/BG − /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA /BD. /BI/BD/BF /B7/BC. /BD/BE/BF − /BC. /BD/BD/BF /BE/BJ, /BE/BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BE/BG /B7/BC. /BD/BG − /BC. /BD/BD /B7/BC. /BC/BD − /BC. /BC/BE /BE/BK/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BE/BJ± /BC. /BF/BF± /BC. /BC/BK /BE/BL/BU/BT/CA/BT /CC/BX /BC/BC /C3 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BH /B7/BC. /BD/BI − /BC. /BD/BF± /BC. /BC/BE /BE/BK/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BE/BJ/C7/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /A1/A0s /CP/D2/CS /A0s /AC/D8 /DB/CX/D8/CW /CP /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D3/CU /BC/BA/BI/BA /BE/BK/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA/BE/BL/CD/D7/CT/D7φφ /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/D7→ /BW /B4∗ /B5/B7/D7 /BW /B4∗ /B5−/D7 /BA WEIGHTED AVERAGE 1.45+0.14-0.12 (Error scaled by 1.5) BARATE 00K ALEP 0.3ABAZOV 05W D0 2.3AALTONEN 08J CDF 2.0χ2 4.6 (Confidence Level = 0.100) 0.5 1 1.5 2 2.5 3/BU /BC/D7/C4 /C5/BX/BT/C6 /C4/C1/BY/BX/B4/BD/BC− /BD/BE/D7/B5 /A1/A0/BU /BC/D7 /BB/A0/BU /BC/D7 /A1/A0/BU /BC/D7 /BB/A0/BU /BC/D7 /A1/A0/BU /BC/D7 /BB/A0/BU /BC/D7 /A1/A0/BU /BC/D7 /BB/A0/BU /BC/D7/A0/BU /BC/D7 /CP/D2/CS /A1/A0/BU /BC/D7 /CP /D6/CT /D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8 /DB /D3 /BU /BC/D7/BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /B4/D0/CX/CV/CW/D8 − /CW/CT/CP/DA/DD/B5/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /CP/D0/D0 /CP/DA/CP/CX/D0/CP/CQ/D0/CT /BU/D7 /D7/CT/D1/CX/B9/D0/CT/D4/D8/D3/D2/CX/CR /D0/CX/CU/CT/B9/D8/CX/D1/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D8/CW/CT /A1/A0/BU /BC/D7 /BB/A0/D7 /CP/D2/CP/D0/DD/D7/CT/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD/BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D3/D9/D6 /CK/CA/CT/DA/CX/CT/DB /D3/D2 /BU /B9 /BU /C5/CX/DC/B9/CX/D2/CVꜼ /CX/D2 /D8/CW/CT /BU /BC/CB/CT/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT/D7/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /BL/BH/B1 /BV/C4 /CX/D7 − /BC. /BC/BH/BE< /A1/A0/BU /BC/D7 /BB/A0/BU /BC/D7< /BC/BA/BD/BK/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BL /B7/BC. /BC/BH/BK − /BC. /BC/BI/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BI/BL /B7/BC. /BC/BH/BK − /BC. /BC/BI/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BI/BL /B7/BC. /BC/BH/BK − /BC. /BC/BI/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BI/BL /B7/BC. /BC/BH/BK − /BC. /BC/BI/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BD/BI /B7/BC. /BC/BL − /BC. /BD/BC± /BC. /BC/BD/BC /BF/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BE/BG /B7/BC. /BE/BK − /BC. /BF/BK /B7/BC. /BC/BF − /BC. /BC/BG /BF/BC, /BF/BD/BT/BU/BT/CI/C7 /CE /BC/BH /CF /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI/BH /B7/BC. /BE/BH − /BC. /BF/BF± /BC. /BC/BD /BF/BC/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BT /C4 /CC/C7/B9/C6/BX/C6 /BC/BK /C2 < /BC. /BG/BI /BL/BH /BF/BE/BT/BU/CA/BX/CD /BC/BC /CH /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BC. /BI/BL /BL/BH /BF/BF/BT/BU/CA/BX/CD/B8/C8 /BC/BC /BZ /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BC. /BK/BF /BL/BH /BF/BG/BT/BU/BX /BL/BL /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BC. /BI/BJ /BL/BH /BF/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CB /C4/BF /CT /B7/CT−→ /CI/BF/BC/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA/BF/BD/CD/D7/CT/D7/vextendsingle/vextendsingle/BT/BC/vextendsingle/vextendsingle /BE−/vextendsingle/vextendsingle/BT/bardbl/vextendsingle/vextendsingle /BE/BP/BC. /BF/BH/BH± /BC. /BC/BI/BI /CU/D6/D3/D1 /BT /BV/C7/CB/CC /BT/BC /BH /BA/BF/BE/CD/D7/CT/D7 /BW−/D7/lscript /B7/B8 /CP/D2/CS φ/lscript /B7/DA/CT/D6/D8/CX/CR/CT/D7/BA/BF/BF/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW/D7 /CW/CP/CS/D6/D3/D2 /DA/CT/D6/D8/CX/CR/CT/D7/BA/BF/BG/BT/BU/BX /BL/BL /BW /CP/D7/D7/D9/D1/CT/D7 τ/BU /BC/D7 /BP/BD. /BH/BH± /BC. /BC/BH /D4/D7/BA/BF/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CB /CP/D7/D7/D9/D1/CT/D7 τ/BU /BC/D7 /BP/BD. /BG/BL± /BC. /BC/BI /D4/D7 /CP/D2/CS /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /CQ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/BA /A1/A0/BU /BC/D7 /A1/A0/BU /BC/D7 /A1/A0/BU /BC/D7 /A1/A0/BU /BC/D7/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC /BD/BE/D7− /BD/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BL /B7/BC. /BC/BG/BC − /BC. /BC/BG/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BG/BL /B7/BC. /BC/BG/BC − /BC. /BC/BG/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BG/BL /B7/BC. /BC/BG/BC − /BC. /BC/BG/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BC/BG/BL /B7/BC. /BC/BG/BC − /BC. /BC/BG/BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BI /B7/BC. /BC/BH/BL − /BC. /BC/BI/BF± /BC. /BC/BC/BI /BF/BI/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BC. /BD/BF± /BC. /BC/BL /BF/BJ/BT/BU/BT/CI/C7 /CE /BC/BJ /C6 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BE /B7/BC. /BC/BK − /BC. /BD/BC± /BC. /BC/BE /BF/BI, /BF/BK/BT/BU/BT/CI/C7 /CE /BC/BJ /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BJ /C6/BC. /BG/BJ /B7/BC. /BD/BL − /BC. /BE/BG± /BC. /BC/BD /BF/BI/BT /BV/C7/CB/CC /BT /BC/BH /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BL/BJ/BC /BL/BJ/BC/BL/BJ/BC /BL/BJ/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /BF/BI/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7 /CP/D2/CS /CP/D7/D7/D9/D1/B9/CX/D2/CV /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/D4/CW/CP/D7/CT φs /BP/BC /BA/BF/BJ/BV/D3/D1/CQ/CX/D2/CT/D7 /BW /BC/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CX/D2 /BU /BC/D7→ /C2/ψφ/CP/D2/CS /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /CX/D2 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT/D6/CT /CX/D7 /CP /BG/B9/CU/D3/D0/CS /CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D2 /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2/BA /BF/BK/BT/BU/BT/CI/C7 /CE/BC /BJ/D6 /CT /D4 /D3 /D6/D8/D7 /BC. /BD/BJ± /BC. /BC/BL± /BC. /BC/BE /DB/CX/D8/CW /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV/D4/CW/CP/D7/CT φs /CP/D7 /CP /CU/D6/CT/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA /A1/A0CP s /BB/A0s /A1/A0CPs/BB/A0s /A1/A0CPs/BB/A0s /A1/A0CPs/BB/A0s/A0s /CP/D2/CS /A1/A0CP s /CP /D6/CT /D8/CW/CT /CS/CT/CR/CP /DD /D6/CP/D8/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /CT/DA/CT/D2/B8/A0CP−even s /B8 /CP/D2/CS /D3 /CS/CS/B8 /A0CP−odd s /B8 /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BC. /BC/BJ/BL /B7/BC. /BC/BF/BK − /BC. /BC/BF/BH /B7/BC. /BC/BF/BD − /BC. /BC/BF/BC /BF/BL/BT/BU/BT/CI/C7 /CE /BC/BJ /CH /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BE/BH /B7/BC. /BE/BD − /BC. /BD/BG /BG/BC/BU/BT/CA/BT /CC/BX /BC/BC /C3 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BD/BE /BL/BH /BF/BL/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BY /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BF/BL/BT/D7/D7/D9/D1/CT/D7 /BE /BU/B4 /BU /BC/D7→ /BW /B4∗ /B5/D7 /BW /B4∗ /B5/D7 /B5/similarequal /A1/A0CP s /BB/A0s /BA /BG/BC/CD/D7/CT/D7φφ /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/D7→ /BW /B4∗ /B5/B7/D7 /BW /B4∗ /B5−/D7 /BA /BD/BB/A0/BU /BC/D7 /BD/BB/A0/BU /BC/D7 /BD/BB/A0/BU /BC/D7 /BD/BB/A0/BU /BC/D7/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BJ /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BJ /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BJ /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BJ /B7/BC. /BC/BE/BI − /BC. /BC/BE/BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BH/BE± /BC. /BC/BG± /BC. /BC/BE /BD. /BH/BE± /BC. /BC/BG± /BC. /BC/BE/BD. /BH/BE± /BC. /BC/BG± /BC. /BC/BE /BD. /BH/BE± /BC. /BC/BG± /BC. /BC/BE /BG/BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BG/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA /BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU /BC/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP/D0/D0 /D7/CR/CP/D0/CT /DB/CX/D8/CW /BU/B4 /CQ→ /BU /BC/D7 /B5/B8 /D8/CW/CT /C4/BX/C8 /BU /BC/D7 /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/BA /CC/CW/CT /AC/D6/D7/D8 /CU/D3/D9/D6 /DB /CT/D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CQ→ /BU /BC/D7 /B5 /BP/B4/BD/BC. /BJ± /BD. /BE/B5/B1 /CP/D2/CS /D8/CW/CT /D6/CT/D7/D8 /CP/D7/D7/D9/D1/CT /BU/B4 /CQ→ /BU /BC/D7 /B5 /BP /BD/BE/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CX/D7 /D2/D3/D8 /CP /D4/D9/D6/CT /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8 /D7/CX/D2/CR/CT /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /BU /BC/D7 /B5×/BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /DB /CP/D7 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BU/B4 /CQ→ /BU /BC/D7 /B5/B8 /CP/D7/CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BU /BC/B9 /BU /BC/C5/CX/DC/CX/D2/CVꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BL/BF ± /BE/BH /B5/B1/A0/BE /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4 /BJ. /BL± /BE. /BG/B5 /B1/A0/BF /BW−/D7π /B7/B4 /BF. /BE± /BC. /BL/B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BG /BW−/D7π /B7π /B7π−/B4 /BK. /BG± /BF. /BF/B5× /BD/BC− /BF/A0/BH /BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/B4 /BG. /BL /B7 /BE. /BL − /BE. /BH /B5/B1 /CB/BP/BD/BA/BE/A0/BI /BW /B7/D7 /BW−/D7 /B4 /BD. /BD± /BC. /BG/B5 /B1/A0/BJ /BW∗ /B7/D7 /BW−/D7< /BD/BE. /BD /B1 /BV/C4/BP/BL/BC/B1/A0/BK /BW∗ /B7/D7 /BW∗−/D7< /BE/BH. /BJ /B1 /BV/C4/BP/BL/BC/B1/A0/BL /C2/ψ /B4/BD /CB /B5φ /B4 /BL. /BF± /BF. /BF/B5× /BD/BC− /BG/A0/BD/BC /C2/ψ /B4/BD /CB /B5π /BC< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BD /C2/ψ /B4/BD /CB /B5η < /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BEψ /B4/BE /CB /B5φ /B4 /BG. /BK± /BE. /BE/B5× /BD/BC− /BG/A0/BD/BFπ /B7π−< /BD. /BJ × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BGπ /BCπ /BC< /BE. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BHηπ /BC< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BIηη < /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BJρ /BCρ /BC< /BF. /BE/BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BKφρ /BC< /BI. /BD/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BLφφ /B4 /BD. /BG± /BC. /BK/B5× /BD/BC− /BH/A0/BE/BCπ /B7/C3−< /BH. /BI × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BE/BD /C3 /B7/C3−/B4 /BF. /BF± /BC. /BL/B5× /BD/BC− /BH/A0/BE/BE /C3∗/B4/BK/BL/BE/B5 /BCρ /BC< /BJ. /BI/BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /A0/BE/BF /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BI/BK/BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BGφ /C3∗/B4/BK/BL/BE/B5 /BC< /BD. /BC/BD/BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BH /D4 /D4 < /BH. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BIγγ /BU/BD < /BH. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BJφγ < /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS /CT /D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5/D1 /D3 /CS /CT /D7/A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7 /A1 /BU /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /BU/BD /B5 /D1/D3 /CS/CT/D7/A0/BE/BKµ /B7µ−/BU/BD < /BG. /BJ × /BD/BC− /BK/BV/C4/BP/BL/BC/B1/A0/BE/BL /CT /B7/CT−/BU/BD < /BH. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BC /CT±µ∓/C4/BY /CJ /CQ /CL< /BI. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BDφ /B4/BD/BC/BE/BC/B5 µ /B7µ−/BU/BD < /BF. /BE × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BF/BEφν ν /BU/BD < /BH. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/CJ /CP /CL /C6/D3/D8 /CP /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA /CB/CT/CT /D2/D3/D8/CT /CP/D8 /CW/CT/CP/CS /D3/CU /BU /BC/D7 /BW/CT/CR/CP /DD/C5 /D3 /CS /CT /D7 /BA/CJ /CQ /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA /BU /BC/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU /BC/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU /BC/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU /BC/D7 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BF± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BF± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BD± /BC. /BD/BK± /BC. /BG/BD /BG/BE/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BG /CB /B5/BC. /BK/BD± /BC. /BE/BG± /BC. /BE/BE /BL/BC /BG/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BH/BI± /BC. /BH/BK± /BC. /BG/BG /BD/BG/BJ /BG/BG/BT /BV/CC/C7/C6 /BL/BE /C6 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BG/BE/CC/CW/CT /CT/DC/D8/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/D3/CU /BU/B4 /A7 /B4/BH /CB /B5→ /BW/D7 /CG /B5 /CP/D2/CS /BU/B4 /A7 /B4/BH /CB /B5→ /BW /BC/CG /B5/BA /BG/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /BX /D7/CT/D4/CP /D6/CP/D8/CT /CR /CR /CP/D2/CS /CQ /CQ /D7/D3/D9/D6/CR/CT/D7 /D3/CU /BW /B7/D7 /D1/CT/D7/D3/D2/D7 /D9/D7/CX/D2/CV/CP /D0/CX/CU/CT/D8/CX/D1/CT /D8/CP/CV /B8 /D7/D9/CQ/D8/D6/CP/CR/D8/CV/CT/D2/CT/D6/CX/CR /CQ→ /CF /B7→ /BW /B7/D7 /CT/DA/CT/D2/D8/D7/B8 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 /BU/B4 /CQ→ /BU /BC/D7 /B5× /BU/B4 /BU /BC/D7→ /BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5/BP/BC. /BC/BK/BK± /BC. /BC/BE/BC± /BC. /BC/BE/BC /CP/D7/D7/D9/D1/CX/D2/CV/BU/B4 /BW/D7→φπ /B5/BP /B4 /BF . /BH± /BC. /BG/B5× /BD/BC− /BE/CP/D2/CS /C8/BW/BZ /BD/BL/BL/BG/DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /D8/D3 /D3/D8/CW/CT/D6 /BW/D7 /CR/CW/CP/D2/D2/CT/D0/D7/BA /CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8/DA/CP/D0/D9/CT/D7 /BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC . /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP/BC . /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT /D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /BU/B4 /BW/D7→ φπ /B5/BA/BG/BG/BT /BV/CC/C7/C6 /BL/BE /C6 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /CT/DC/CR/CT/D7/D7 /D3/CU /BD/BG/BJ ± /BG/BK /BW /BC/D7 /CT/DA/CT/D2/D8/D7 /D3/DA/CT/D6 /D8/CW/CP/D8 /CT/DC/D4 /CT/CR/D8/CT/CS /CU/D6/D3/D1 /BU /BC/B8/BU /B7/B8 /CP/D2/CS /CR /CR /CX/D7 /CP/D0/D0 /CU/D6/D3/D1 /BU /BC/D7 /CS/CT/CR/CP /DD /BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT/BU/B4 /CQ→ /BU /BC/D7 /B5/BU/B4 /BU /BC/D7→ /BW−/D7 /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /BW−/D7→φπ−/B5/BP /B4 /BH . /BL± /BD. /BL± /BD. /BD/B5× /BD/BC− /BF/BA/CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC. /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT/D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BA/A0/parenleftbig/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CC/CW/CT /DA/CP/D0/D9/CT/D7 /CP/D2/CS /CP/DA/CT/D6/CP/CV/CT/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /D7/CT/D6/DA/CT /D3/D2/D0/DD /D8/D3 /D7/CW/D3 /DB /DB/CW/CP/D8 /DA/CP/D0/D9/CT/D7 /D6/CT/D7/D9/D0/D8 /CX/CU /D3/D2/CT/CP/D7/D7/D9/D1/CT/D7 /D3/D9/D6 /BU/B4 /CQ→ /BU /BC/D7 /B5/BA /CC/CW/CT/DD /CR/CP/D2/D2/D3/D8 /CQ /CT /D8/CW/D3/D9/CV/CW/D8 /D3/CU /CP/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D7/CX/D2/CR/CT /D8/CW/CT/D9/D2/CS/CT/D6/D0/DD/CX/D2/CV/D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB /CT/D6/CT /CP/D0/D7/D3 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BU/B4 /CQ→ /BU /BC/D7 /B5/CP /D7/CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU /CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BL± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BL± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BL± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BL± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BI± /BC. /BC/BD/BE± /BC. /BC/BE/BD /BD/BF/BG /BG/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C7 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BD/BC/BJ± /BC. /BC/BG/BF± /BC. /BC/BE/BL /BG/BI/BT/BU/CA/BX/CD /BL/BE /C5 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BC. /BD/BC/BF± /BC. /BC/BF/BI± /BC. /BC/BE/BK /BD/BK /BG/BJ/BT /BV/CC/C7/C6 /BL/BE /C6 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF± /BC. /BC/BG± /BC. /BC/BG /BE/BJ /BG/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BG/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C7 /D9/D7/CT /BW/D7/lscript /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /CX/D7 /BU/B4 /CQ→/BU/D7 /B5× /BU/B4 /BU/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP /B4/BC . /BK/BE± /BC. /BC/BL /B7/BC. /BD/BF − /BC. /BD/BG /B5/B1 /CP/D7/D7/D9/D1/CX/D2/CV/BU/B4 /BW/D7→φπ /B5/BP/B4 /BF. /BH± /BC. /BG/B5× /BD/BC− /BE/CP/D2/CS /C8/BW/BZ /BD/BL/BL/BG /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /D8/D3 /D8/CW/CT /D7/CX/DC/D3/D8/CW/CT/D6 /BW/D7 /CR/CW/CP/D2/D2/CT/D0/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7/BA /BV/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /A7 /B4/BG /CB /B5 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/D8/CW/CX/D7 /CR/CP/D2 /CQ /CT /D9/D7/CT/CS /D8/D3 /CT/DC/D8/D6/CP/CR/D8 /BU/B4 /CQ→ /BU/D7 /B5 /BP /B4/BD/BD . /BC± /BD. /BE /B7/BE. /BH − /BE. /BI /B5/B1/BA /CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6/CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /BU/B4 /CQ→ /BU /BC/D7 /B5/BP/BC. /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP /BC. /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT /D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5/CP /D2 /CS/BU/B4 /BW/D7→φπ /B5/BA/BG/BI/BT/BU/CA/BX/CD /BL/BE /C5 /D1/CT/CP/D7/D9/D6/CT/CS /D1/D9/D3/D2/D7 /D3/D2/D0/DD /CP/D2/CS /D3/CQ/D8/CP/CX/D2/CT/CS /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /BU/B4 /CI→ /CQ /D3 /D6 /CQ /B5× /BU/B4 /CQ→ /BU/D7 /B5× /BU/B4 /BU/D7→ /BW/D7µ /B7νµ /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /BW/D7→φπ /B5/BP/B4 /BD /BK ± /BK/B5× /BD/BC− /BH/BA/CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC. /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT/D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BA /CF /CT /D9/D7/CT /BU/B4 /CI→ /CQ /D3 /D6 /CQ /B5 /BP /BE/BU/B4 /CI→ /CQ /CQ /B5/BP/BE× /B4/BC. /BE/BE/BD/BE± /BC. /BC/BC/BD/BL/B5/BA/BG/BJ/BT /BV/CC/C7/C6 /BL/BE /C6 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW/D7→φπ /B7/CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/CT/DA/CT/D2/D8/D7/BA /CC/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/CS /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /BU/B4 /CQ→ /BU /BC/D7 /B5/BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /BW−/D7→φπ−/B5/BP /B4 /BF . /BL± /BD. /BD± /BC. /BK/B5× /BD/BC− /BG/BA/CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7/BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC . /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP /BC . /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT /D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BA/BG/BK/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /BW/D7→φπ /B7/CP/D2/CS /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7/CT/DA/CT/D2/D8/D7/BA /CC/CW/CT/DD /D9/D7/CT/BE. /BJ± /BC. /BJ/B1 /CU/D3 /D6 /D8/CW/CTφπ /B7/CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7/D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT /BU/B4 /CQ→ /BU /BC/D7 /B5/BU/B4 /BU /BC/D7→ /BW−/D7/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /BP/BC . /BC/BE/BC± /BC. /BC/BC/BH/BH /B7/BC. /BC/BC/BH − /BC. /BC/BC/BI /BA/CF /CT /CT/DA/CP/D0/D9/CP/D8/CT /D9/D7/CX/D2/CV/D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/D7 /BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC. /BD/BC/BJ± /BC. /BC/BD/BG /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BP/BC. /BC/BF/BI± /BC. /BC/BC/BL/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CP/D8 /CS/D9/CT/D8/D3 /BU/B4 /CQ→ /BU /BC/D7 /B5 /CP/D2/CS /BU/B4 /BW/D7→φπ /B5/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C7 /BA /BL/BJ/BD /BL/BJ/BD/BL/BJ/BD /BL/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /A0/parenleftbig/BW−/D7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BW−/D7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/BW−/D7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BW−/D7π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BE± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BE± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /BF. /BC± /BC. /BJ± /BC. /BD /BG/BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BI. /BK± /BE. /BE± /BD. /BI /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF. /BH± /BD. /BD± /BC. /BE /BH/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C2 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BV < /BD/BF/BC /BI /BH/BD/BT/C3/BX/CA/CB /BL/BG /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/D7/CT/CT/D2 /BD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BG/BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BV /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC/D7→ /BW−/D7π /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL /BP /BD . /BD/BF± /BC. /BC/BK± /BC. /BE/BF/BA/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7/B5/BP/B4 /BE . /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BH/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C2 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC/D7→ /BW−/D7π /B7/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−π /B7/B5/CL /BP /BD . /BF/BE± /BC. /BD/BK± /BC. /BF/BK/BA/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7/B5/BP/B4 /BE . /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BH/BD/BT/C3/BX/CA/CB /BL/BG /C2 /D7/CT/CT/D7≤ /BI /CT/DA/CT/D2/D8/D7 /CP/D2/CS /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/CU /B4 /CQ→ /BU /BC/D7 /B5· /BU/B4 /BU /BC/D7→ /BW−/D7π /B7/B5< /BD. /BF/B1 /CP/D8 /BV/C4 /BP /BL/BC/B1/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /DA/CP/D0/D9/CT/BU/B4 /CQ→ /BU /BC/D7 /B5/BP /BC. /BD/BC/BH/BA/A0/parenleftbig/BW−/D7π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BW−/D7π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/BW−/D7π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BW−/D7π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG± /BD. /BL± /BE. /BJ /BK. /BG± /BD. /BL± /BE. /BJ/BK. /BG± /BD. /BL± /BE. /BJ /BK. /BG± /BD. /BL± /BE. /BJ /BH/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BV /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BH/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BV /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC/D7→ /BW−/D7π /B7π /B7π−/B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−π /B7π /B7π−/B5/CL/BP/BD. /BC/BH± /BC. /BD/BC± /BC. /BE/BE/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−π /B7π /B7π−/B5/BP/B4/BK. /BC± /BE. /BH/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BW /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BW /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BW /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BW /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BJ /B7/BF. /BI − /BF. /BF± /BD. /BD /BD/BC. /BJ /B7/BF. /BI − /BF. /BF± /BD. /BD/BD/BC. /BJ /B7/BF. /BI − /BF. /BF± /BD. /BD /BD/BC. /BJ /B7/BF. /BI − /BF. /BF± /BD. /BD /BH/BF/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BY /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BJ /BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5/BH/BF/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /BY /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC/D7→ /BW /B7/D7 /BW−/D7 /B5/CL/ /CJ/BU/B4 /BU /BC→ /BW−/BW /B7/D7 /B5/CL /BP /BD . /BG/BG /B7/BC. /BG/BK − /BC. /BG/BG /BA/CF /CT/D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC→ /BW−/BW /B7/D7 /B5/BP /B4 /BJ . /BG± /BC. /BJ/B5× /BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8/DA/CP/D0/D9/CT/BA /A0/parenleftbig/BW∗ /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /BW−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BE/BD< /BC. /BD/BE/BD< /BC. /BD/BE/BD< /BC. /BD/BE/BD/BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5/A0/parenleftbig/BW∗ /B7/D7 /BW∗−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /BW∗−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/BW∗ /B7/D7 /BW∗−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BW∗ /B7/D7 /BW∗−/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BH/BJ< /BC. /BE/BH/BJ< /BC. /BE/BH/BJ< /BC. /BE/BH/BJ/BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5/A0/parenleftbig/BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BW/D7 /B4∗ /B5/B7/BW/D7 /B4∗ /B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BL /B7/BC. /BC/BE/BL − /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BL /B7/BC. /BC/BE/BL − /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BL /B7/BC. /BC/BE/BL − /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BL /B7/BC. /BC/BE/BL − /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA /BC. /BC/BF/BL /B7/BC. /BC/BD/BL − /BC. /BC/BD/BJ /B7/BC. /BC/BD/BI − /BC. /BC/BD/BH /BH/BG/BT/BU/BT/CI/C7 /CE /BC/BJ /CH /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BD/BE± /BC. /BC/BH /B7/BC. /BD/BC − /BC. /BC/BG /BH/BH/BU/BT/CA/BT /CC/BX /BC/BC /C3 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BD/BK /BL/BC /BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BH/BG/CD/D7/CT/D7 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CW/CT/D6/CT /BW /B7/D7→φπ /B7/CP/D2/CS /BW−/D7→φµ− νµ /BA /BH/BH/CD/D7/CT/D7φφ /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /BU /BC/D7 /B4/D7/CW/D3 /D6/D8/B5→ /BW /B4∗ /B5/B7/D7 /BW /B4∗ /B5−/D7 /BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BF± /BC. /BE/BK± /BC. /BD/BJ /BC. /BL/BF± /BC. /BE/BK± /BC. /BD/BJ/BC. /BL/BF± /BC. /BE/BK± /BC. /BD/BJ /BC. /BL/BF± /BC. /BE/BK± /BC. /BD/BJ /BH/BI/BT/BU/BX /BL/BI /C9 /BV/BW/BY /D4 /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI /BD /BH/BJ/BT/C3/BX/CA/CB /BL/BG /C2 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/D7/CT/CT/D2 /BD/BG /BH/BK/BT/BU/BX /BL/BF /BY /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/D7/CT/CT/D2 /BD /BH/BL/BT /BV/CC/C7/C6 /BL/BE /C6 /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD /BT/C3/BX/CA/CB /BL/BG /C2/BH/BI/BT/BU/BX /BL/BI /C9 /CP/D7/D7/D9/D1/CT/D7 /CU/D9 /BP /CU/CS /CP/D2/CS /CU/D7 /BB /CU/D9 /BP/BC. /BG/BC± /BC. /BC/BI/BA /CD/D7/CT/D7 /BU→ /C2/ψ /B4/BD /CB /B5 /C3 /CP/D2/CS /BU→/C2/ψ /B4/BD /CB /B5 /C3∗/CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /C8/BW/BZ /BL/BG/BA /CC/CW/CT/DD /D5/D9/D3/D8/CT /D8 /DB /D3 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/B8± /BC. /BD/BC/CP/D2/CS± /BC. /BD/BG /DB/CW/CT/D6/CT /D8/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /D8/CW/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD/CX /D2 /CU/D7 /BA/CF /CT /CR/D3/D1/CQ/CX/D2/CT /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BH/BJ/BT/C3/BX/CA/CB /BL/BG /C2 /D7/CT/CT/D7 /D3/D2/CT /CT/DA/CT/D2/D8 /CP/D2/CS /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2/CU /B4 /CQ→ /BU /BC/D7 /B5· /BU/B4 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /B5< /BJ× /BD/BC− /BG/CP/D8 /BV/C4 /BP /BL/BC/B1/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/BU /B4 /CQ→/BU /BC/D7 /B5/BP/BC. /BD/BD/BE/BA/BH/BK/BT/BU/BX /BL/BF /BY /D1/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /C2/ψ /B4/BD /CB /B5→µ /B7µ−/CP/D2/CSφ→ /C3 /B7/C3−/BA/BH/BL/C1/D2 /BT /BV/CC/C7/C6 /BL/BE /C6 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT/CU /B4 /CQ→ /BU /BC/D7 /B5· /BU/B4 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /B5≤ /BC. /BE/BE× /BD/BC− /BE/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF < /BD. /BE× /BD/BC− /BF/BL/BC /BI/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /C4/BF/BI/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /CP/D7/D7/D9/D1/CT/D7 /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /B4/BF/BL . /BH± /BG. /BC/B1/B5 /CP/D2/CS /BU/D7 /B4/BD/BE. /BC± /BF. /BC/B1/B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BF. /BK× /BD/BC− /BF < /BF. /BK× /BD/BC− /BF< /BF. /BK× /BD/BC− /BF < /BF. /BK× /BD/BC− /BF/BL/BC /BI/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /C4/BF/BI/BD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BV /CP/D7/D7/D9/D1/CT/D7 /BU /BC/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /B4/BF/BL . /BH± /BG. /BC/B1/B5 /CP/D2/CS /BU/D7 /B4/BD/BE. /BC± /BF. /BC/B1/B5/BA/A0/parenleftbig ψ /B4/BE /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK± /BD. /BG± /BD. /BJ /BG. /BK± /BD. /BG± /BD. /BJ/BG. /BK± /BD. /BG± /BD. /BJ /BG. /BK± /BD. /BG± /BD. /BJ /BI/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C6 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BZ /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BI/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C6 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /BU /BC/D7→ψ /B4/BE /CB /B5φ /B5/CL/ /CJ/BU/B4 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /B5/CL /BP /BC . /BH/BE± /BC. /BD/BF±/BC. /BC/BJ/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /B5/BP/B4 /BL . /BF± /BF. /BF/B5× /BD/BC− /BG/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ < /BD. /BJ < /BD. /BJ < /BD. /BJ/BL/BC /BI/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BF/BE /BL/BC /BI/BG/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BD/BJ/BC /BL/BC /BI/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BI/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /BU/B4 /BU/D7→π /B7π−/B5/BB /BU /B4 /BU/D7→ /C3 /B7/C3−/B5< /BC/BA/BC/BH/CP/D8 /BL/BC/B1 /BV/C4/B8 /CP/D7/D7/D9/D1/CX/D2/CV/BU/B4 /BU/D7→ /C3 /B7/C3−/B5 /BP /B4/BF/BF ± /BI± /BJ/B5× /BD/BC− /BI/BA /BI/BG/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BI/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BD× /BD/BC− /BG < /BE. /BD× /BD/BC− /BG< /BE. /BD× /BD/BC− /BG < /BE. /BD× /BD/BC− /BG/BL/BC /BI/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI/BI/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ηπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF< /BD. /BC× /BD/BC− /BF/BL/BC /BI/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI/BI/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH× /BD/BC− /BF< /BD. /BH× /BD/BC− /BF< /BD. /BH× /BD/BC− /BF< /BD. /BH× /BD/BC− /BF/BL/BC /BI/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /C4/BF /CT /B7/CT−→ /CI/BI/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C0 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC /CP/D2/CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig ρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE/BC× /BD/BC− /BG < /BF. /BE/BC× /BD/BC− /BG< /BF. /BE/BC× /BD/BC− /BG < /BF. /BE/BC× /BD/BC− /BG/BL/BC /BI/BL/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BI/BL/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig φρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BD/BJ× /BD/BC− /BG < /BI. /BD/BJ× /BD/BC− /BG< /BI. /BD/BJ× /BD/BC− /BG < /BI. /BD/BJ× /BD/BC− /BG/BL/BC /BJ/BC/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BJ/BC/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG /B7/BI − /BH± /BI /BD/BG /B7/BI − /BH± /BI/BD/BG /B7/BI − /BH± /BI /BD/BG /B7/BI − /BH± /BI /BJ/BD/BT /BV/C7/CB/CC /BT /BC/BH /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD/BK/BF /BL/BC /BJ/BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BJ/BD/CD/D7/CT/D7 /BU/B4 /BU /BC→ /C2/ψφ /B5/BP /B4 /BD . /BF/BK± /BC. /BG/BL/B5× /BD/BC− /BF/CP/D2/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /D3/CU σ /B4 /BU/D7 /B5/BBσ /B4 /BU /BC/B5/BP/BC. /BE/BI± /BC. /BC/BG/BA/BJ/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA /BL/BJ/BE /BL/BJ/BE/BL/BJ/BE /BL/BJ/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /A0/parenleftbig π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig π /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI < /BH. /BI < /BH. /BI < /BH. /BI/BL/BC /BJ/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BI/BD /BL/BC /BJ/BG/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BE/BD/BC /BL/BC /BJ/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BE/BI/BC /BL/BC /BJ/BI/BT/C3/BX/CA/CB /BL/BG /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BJ/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /B4 /CU/D7 /BB /CU/CS /B5/B4 /BU /B4 /BU/D7→π /B7/C3−/B5/BB/BU /B4 /BU /BC→ /C3 /B7π−/B5/B5 < /BC/BA/BC/BK /CP/D8 /BL/BC/B1 /BV/C4/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CU/D7 /BB /CU/CS /BP/BC. /BE/BI/BC± /BC. /BC/BF/BL /CP/D2/CS /BU/B4 /BU /BC→ /C3 /B7π−/B5/BP /B4 /BD /BK . /BL±/BC. /BJ/B5× /BD/BC− /BI/BA /BJ/BG/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BJ/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BJ/BI/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/BC. /BE/BD/BJ /CP/D2/CS /BU /BC/CS /B4 /BU /BC/D7 /B5 /CU/D6/CP/CR/D8/CX/D3/D2 /BF/BL . /BH/B1 /B4/BD/BE/B1/B5/BA/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF± /BC. /BI± /BC. /BJ /BF. /BF± /BC. /BI± /BC. /BJ/BF. /BF± /BC. /BI± /BC. /BJ /BF. /BF± /BC. /BI± /BC. /BJ /BJ/BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BD /BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 < /BE/BK. /BF /BL/BC /BJ/BK/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI < /BH. /BL /BL/BC /BJ/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI < /BD/BG /BL/BC /BK/BC/BT/C3/BX/CA/CB /BL/BG /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BJ/BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BW /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /B4 /CU/D7 /BB /CU/CS /B5/B4 /BU /B4 /BU/D7→ /C3 /B7/C3−/B5/BB/BU /B4 /BU /BC→ /C3 /B7π−/B5/B5/BP/BC. /BG/BI± /BC. /BC/BK± /BC. /BC/BJ/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CU/D7 /BB /CU/CS /BP/BC. /BE/BI/BC± /BC. /BC/BF/BL /CP/D2/CS /BU/B4 /BU /BC→ /C3 /B7π−/B5 /BP/B4/BD/BK. /BL± /BC. /BJ/B5× /BD/BC− /BI/BA /BJ/BK/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/BJ/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BK/BC/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/BC. /BE/BD/BJ /CP/D2/CS /BU /BC/CS /B4 /BU /BC/D7 /B5 /CU/D6/CP/CR/D8/CX/D3/D2 /BF/BL . /BH/B1 /B4/BD/BE/B1/B5/BA/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BI/BJ× /BD/BC− /BG< /BJ. /BI/BJ× /BD/BC− /BG< /BJ. /BI/BJ× /BD/BC− /BG< /BJ. /BI/BJ× /BD/BC− /BG/BL/BC /BK/BD/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BK/BD/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BI. /BK/BD× /BD/BC− /BG< /BD/BI. /BK/BD× /BD/BC− /BG< /BD/BI. /BK/BD× /BD/BC− /BG< /BD/BI. /BK/BD× /BD/BC− /BG/BL/BC /BK/BE/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BK/BE/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BC. /BD/BF× /BD/BC− /BG< /BD/BC. /BD/BF× /BD/BC− /BG< /BD/BC. /BD/BF× /BD/BC− /BG< /BD/BC. /BD/BF× /BD/BC− /BG/BL/BC /BK/BF/BT/BU/BX /BC/BC /BV /CB/C4/BW /CT /B7/CT−→ /CI/BK/BF/BT/BU/BX /BC/BC /BV /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /CI→ /CQ /CQ /B5/BP/B4/BE/BD . /BJ± /BC. /BD/B5/B1 /CP/D2/CS /D8/CW/CT /BU /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/BU /BC /BP /CU/BU /B7 /BP/B4/BF/BL. /BJ /B7/BD. /BK − /BE. /BE /B5/B1 /CP/D2/CS /CU/BU/D7 /BP/B4/BD/BC. /BH /B7/BD. /BK − /BE. /BE /B5/B1/BA/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BL× /BD/BC− /BH < /BH. /BL× /BD/BC− /BH< /BH. /BL× /BD/BC− /BH < /BH. /BL× /BD/BC− /BH/BL/BC /BK/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BK/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BF× /BD/BC− /BH < /BH. /BF× /BD/BC− /BH< /BH. /BF× /BD/BC− /BH < /BH. /BF× /BD/BC− /BH/BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG. /BK× /BD/BC− /BH/BL/BC /BK/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C1 /C4/BF /CT /B7/CT−→ /CI/BK/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /C1 /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP/BF /BL. /BH± /BG. /BC/CP /D2 /CS /CU/BU/D7 /BP/BD /BE. /BC± /BF. /BC/B1/BA/A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig φγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BG < /BD. /BE× /BD/BC− /BG< /BD. /BE× /BD/BC− /BG < /BD. /BE× /BD/BC− /BG/BL/BC /BT /BV/C7/CB/CC /BT /BC/BE /BZ /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BL× /BD/BC− /BG/BL/BC /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 < /BJ× /BD/BC− /BG/BL/BC /BK/BI/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BK/BI/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BJ× /BD/BC− /BK < /BG. /BJ× /BD/BC− /BK< /BG. /BJ× /BD/BC− /BK < /BG. /BJ× /BD/BC− /BK/BL/BC /BK/BJ/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C1 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BG× /BD/BC− /BK/BL/BC /BK/BK/BT/BU/BT/CI/C7 /CE /BC/BJ /C9 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BG. /BD× /BD/BC− /BJ/BL/BC /BK/BL/BT/BU/BT/CI/C7 /CE /BC/BH /BX /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BD. /BH× /BD/BC− /BJ/BL/BC /BL/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BH. /BK× /BD/BC− /BJ/BL/BC /BL/BD/BT /BV/C7/CB/CC /BT /BC/BG /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE < /BE. /BC× /BD/BC− /BI/BL/BC /BL/BE/BT/BU/BX /BL/BK /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE < /BF. /BK× /BD/BC− /BH/BL/BC /BL/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI < /BK. /BG× /BD/BC− /BI/BL/BC /BL/BG/BT/BU/BX /BL/BI /C4 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BX /BL /BK/BK/BJ/CD/D7/CT/D7 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /CU/B4 /CQ→ /BU /B7/B5/BB/CU/B4 /CQ→ /BU /BC/D7 /B5/BP /BF . /BK/BI± /BC. /BH/BL/B8 /CP/D2/CS /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU/BU /B7→ /C2/ψ /C3 /B7/CS/CT/CR/CP /DD/D7/BA /BK/BK/CD/D7/CT/D7 /BU /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /CU/B4 /CQ→ /BU /B7/B5/BB/CU/B4 /CQ→ /BU /BC/D7 /B5/BP /BF . /BK/BI± /BC. /BH/BG /CP/D2/CS /D8/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU/BU /B7→ /C2/ψ /C3 /B7/CS/CT/CR/CP /DD/D7/BA /BK/BL/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 σ /B4 /BU/D7 /B5/BBσ /B4 /BU /B7/B5/BP /BC. /BE/BJ/BC± /BC. /BC/BF/BG/BA/BL/BC/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 σ /B4 /BU /B7/B5/BBσ /B4 /BU/D7 /B5/BP/BF. /BJ/BD± /BC. /BG/BD /CP/D2/CS /BU/B4 /BU /B7→ /C2/ψ /C3 /B7→ µ /B7µ−/C3 /B7/B5/BP/B4 /BH . /BK/BK± /BC. /BE/BI/B5× /BD/BC− /BH/BA/BL/BD/BT/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 σ /B4 /BU/D7 /B5/BBσ /B4 /BU /B7/B5 /BP /BC/BA/BD/BC/BC/BB/BC/BA/BF/BL/BD /CP/D2/CS /D8/CW/CT /BV/BW/BY /D1/CT/CP/D7/D9/D6/CT/CS/DA/CP/D0/D9/CT /D3/CU σ /B4 /BU /B7/B5/BP /BF. /BI± /BC. /BIµ /CQ/BA/BL/BE/BT/BU/BX /BL/BK /CP/D7/D7/D9/D1/CT/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU σ /B4 /BU /BC/B5/BPσ /B4 /BU /B7/B5 /CP/D2/CS σ /B4 /BU/D7 /B5/BBσ /B4 /BU /BC/B5 /BP /BD/BB/BF/BA /CC/CW/CT/DD /D2/D3 /D6/B9/D1/CP/D0/CX/DE/CT /D8/D3 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/CS σ /B4 /BU /BC/B8 /D4/CC /B4 /BU /B5> /BI/B8/vextendsingle/vextendsingle/DD/vextendsingle/vextendsingle</BD. /BC/B5 /BP /BE . /BF/BL± /BC. /BF/BE± /BC. /BG/BGµ /CQ/BA/BL/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8/CP /D2 /CS /A3/CQ /BA/BL/BG/BT/BU/BX /BL/BI /C4 /CP/D7/D7/D9/D1/CT/D7 /BU /B7/BB /BU/D7 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /BF/BB/BD/BA /CC/CW/CT/DD /D2/D3 /D6/D1/CP/D0/CX/DE/CT /D8/D3 /D8/CW/CT/CX/D6 /D1/CT/CP/D7/D9/D6/CT/CS σ /B4 /BU /B7/B8 /D4/CC /B4 /BU /B5> /BI /BZ/CT/CE / /CR /B8/vextendsingle/vextendsingle/DD/vextendsingle/vextendsingle</BD/B5 /BP /BE . /BF/BL± /BC. /BH/BGµ /CQ/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG× /BD/BC− /BH < /BH. /BG× /BD/BC− /BH< /BH. /BG× /BD/BC− /BH < /BH. /BG× /BD/BC− /BH/BL/BC /BL/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI/BL/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8/CP /D2 /CS /A3/CQ /BA/A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CC /CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BD× /BD/BC− /BI < /BI. /BD× /BD/BC− /BI< /BI. /BD× /BD/BC− /BI < /BI. /BD× /BD/BC− /BI/BL/BC /BT/BU/BX /BL/BK /CE /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD× /BD/BC− /BH/BL/BC /BL/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /C4/BF /CT /B7/CT−→ /CI/BL/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BU /CP/D7/D7/D9/D1/CT /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /B7/B8 /BU /BC/B8 /BU/D7 /B8/CP /D2 /CS /A3/CQ /BA/A0/parenleftbig φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig φ /B4/BD/BC/BE/BC/B5 µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE× /BD/BC− /BI < /BF. /BE× /BD/BC− /BI< /BF. /BE× /BD/BC− /BI < /BF. /BE× /BD/BC− /BI/BL/BC /BL/BJ/BT/BU/BT/CI/C7 /CE /BC/BI /BZ /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BJ× /BD/BC− /BH/BL/BC /BT /BV/C7/CB/CC /BT /BC/BE /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BL/BJ/CD/D7/CT/D7 /BU/B4 /BU /BC/D7→ /C2/ψφ /B5/BP /BL . /BF× /BD/BC− /BG/BA /A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig φν ν/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CC /CT/D7/D8 /CU/D3 /D6/A1 /BU /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG× /BD/BC− /BF < /BH. /BG× /BD/BC− /BF< /BH. /BG× /BD/BC− /BF < /BH. /BG× /BD/BC− /BF/BL/BC /BL/BK/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BL/BK/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/D7 /BW/BX/BV/BT /CH /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/D7 /BW/BX/BV/BT /CH/C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/D7 /BW/BX/BV/BT /CH /C8/C7/C4/BT/CA/C1/CI/BT /CC/C1/C7/C6 /C1/C6 /BU /BC/D7 /BW/BX/BV/BT /CH/A0/C4 /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /A0/C4 /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ/A0/C4 /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /A0/C4 /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BF/BF± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BF/BF± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BF/BF± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BF/BF± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BF/BD± /BC. /BC/BE/BC± /BC. /BC/BC/BJ /BL/BL/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BI/BD± /BC. /BD/BG± /BC. /BC/BE /BD/BC/BC/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C6 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BC. /BH/BI± /BC. /BE/BD /B7/BC. /BC/BE − /BC. /BC/BG /BD/BL /BT/BU/BX /BL/BH /CI /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BL/BL/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA /BD/BC/BC/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /BG/BC /BU /BC/D7 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /CS/CP/D8/CP/D7/CP/D1/D4/D0/CT /D3/CU /BK/BL /D4/CQ− /BD/BA /CC/CW/CT /C8 /B9/DB /CP/DA/CT /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CU/D3/D9/D2/CS /D8/D3 /CQ /CT /BC . /BE/BF± /BC. /BD/BL± /BC. /BC/BG/BA/A0⊥ /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /A0⊥ /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ/A0⊥ /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ /A0⊥ /BB/A0 /CX/D2 /BU /BC/D7→ /C2/ψ /B4/BD /CB /B5φ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF/BL± /BC. /BC/BE/BL± /BC. /BC/BD/BD /BC. /BE/BF/BL± /BC. /BC/BE/BL± /BC. /BC/BD/BD/BC. /BE/BF/BL± /BC. /BC/BE/BL± /BC. /BC/BD/BD /BC. /BE/BF/BL± /BC. /BC/BE/BL± /BC. /BC/BD/BD /BD/BC/BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/BC/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV/D8/CW/CT /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CV /D9/D0/CP /D6 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU /BC/D7→ /C2/ψφ /CS/CT/CR/CP /DD/D7/BA /BL/BJ/BF /BL/BJ/BF/BL/BJ/BF /BL/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU /BC/D7 /BU /BC/D7 /B9 /BU /BC/D7 /C5/C1/CG/C1/C6/BZ /BU /BC/D7 /B9 /BU /BC/D7 /C5/C1/CG/C1/C6/BZ/BU /BC/D7 /B9 /BU /BC/D7 /C5/C1/CG/C1/C6/BZ /BU /BC/D7 /B9 /BU /BC/D7 /C5/C1/CG/C1/C6/BZ/BY /D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV/D7/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK /BU /BC/B9 /BU /BC/C5/CX/DC/CX/D2/CVꜼ /CX/D2 /D8/CW/CT/BU /BC/C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CP/CQ /D3/DA/CT/BA χ/D7 /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT /D3/CU /D8/CW/CT /D8/CX/D1/CT/B9/CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /BU /BC/D7 /B9 /BU /BC/D7 /D1/CX/DC/CX/D2/CV/D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /D8/CW/CP/D8/D4 /D6/D3 /CS/D9/CR/CT/CS /BU /BC/D7 /B4 /BU /BC/D7 /B5/CS /CT /CR /CP /DD/D7 /CP/D7 /CP /BU /BC/D7 /B4 /BU /BC/D7 /B5/BA /C5/CX/DC/CX/D2/CV/DA/CX/D3/D0/CP/D8/CT/D7 /A1 /BU/negationslash/BP /BE /D6/D9/D0/CT/BA χ/D7 /BP /DC /BE/D7 /BE/B4/BD/B7 /DC /BE/D7 /B5/DC/D7 /BP /A1 /D1/BU /BC/D7 /A0/BU /BC/D7 /BP/B4 /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /B5τ/BU /BC/D7 /B8/DB/CW/CT/D6/CT /C0 /B8 /C4 /D7/D8/CP/D2/CS /CU/D3 /D6 /CW/CT/CP/DA/DD /CP/D2/CS /D0/CX/CV/CW/D8 /D7/D8/CP/D8/CT/D7 /D3/CU /D8 /DB /D3 /BU /BC/D7 /BV/C8 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7 /CP/D2/CS τ/BU /BC/D7 /BP /BD /BC. /BH/B4/A0/BU /BC/D7/C0 /B7/A0/BU /BC/D7/C4 /B5 /BA/A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4 /A1 /D1/BU /BC/D7 /BP /D1/BU /BC/D7/C0 /DF /D1/BU /BC/D7/C4/A1 /D1/BU /BC/D7 /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT /D3/CU /BE π /D8/CX/D1/CT/D7 /D8/CW/CT /BU /BC/D7 /B9 /BU /BC/D7 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /CX/D2 /D8/CX/D1/CT/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8/D1/CX/DC/CX/D2/CV/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC /BD/BE/AMh /D7− /BD/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /BD/BJ. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ/BD/BJ. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /BD/BJ. /BJ/BJ± /BC. /BD/BC± /BC. /BC/BJ /BD/BC/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BZ /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/DF/BE/BD /BL/BC /BD/BC/BF/BT/BU/BT/CI/C7 /CE /BC/BI /BU /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD/BJ. /BF/BD /B7/BC. /BF/BF − /BC. /BD/BK± /BC. /BC/BJ /BD/BC/BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C9 /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CD/C4/BX/C6/B9/BV/C1/BT/B8/BT /BC/BI /BZ > /BK. /BC /BL/BH /BD/BC/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C2 /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC > /BG. /BL /BL/BH /BD/BC/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C2 /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC > /BK. /BH /BL/BH /BD/BC/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C2 /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC > /BH. /BC /BL/BH /BD/BC/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BU /BW/C4/C8/C0 /CT /B7/CT−→ /CI > /BD/BC. /BF /BL/BH /BD/BC/BL/BT/BU/BX /BC/BF /CB/C4/BW /CT /B7/CT−→ /CI > /BD/BC. /BL /BL/BH /BD/BD/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /BX /BT/C4/BX/C8 /CT /B7/CT−→ /CI > /BH. /BF /BL/BH /BD/BD/BD/BT/BU/BX /BC/BE /CE /CB/C4/BW /CT /B7/CT−→ /CI > /BD. /BC /BL/BH /BD/BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /BW /C7/C8 /BT/C4 /CT /B7/CT−→ /CI > /BJ. /BG /BL/BH /BD/BD/BF/BT/BU/CA/BX/CD /BC/BC /CH /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BW /BT/C4/C4/BT/C0 /BC/BG /C2 > /BG. /BC /BL/BH /BD/BD/BG/BT/BU/CA/BX/CD/B8/C8 /BC/BC /BZ /BW/C4/C8/C0 /CT /B7/CT−→ /CI > /BH. /BE /BL/BH /BD/BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /CB /C7/C8 /BT/C4 /CT /B7/CT−→ /CI < /BL/BI /BL/BH /BD/BD/BI/BT/BU/BX /BL/BL /BW /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE > /BH. /BK /BL/BH /BD/BD/BJ/BT/BU/BX /BL/BL /C2 /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE > /BL. /BI /BL/BH /BD/BD/BK/BU/BT/CA/BT /CC/BX /BL/BL /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI > /BJ. /BL /BL/BH /BD/BD/BL/BU/BT/CA/BT /CC/BX /BL/BK /BV /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU /BT /CA /BT /CC/BX /BL/BL /C2 > /BF. /BD /BL/BH /BD/BE/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CD /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /CB > /BE. /BE /BL/BH /BD/BE/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /CB > /BI. /BH /BL/BH /BD/BE/BE/BT/BW /BT/C5 /BL/BJ /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BC/BC /CH > /BI. /BI /BL/BH /BD/BE/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C5 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD/BU /BT /CA /BT /CC/BX /BL/BK /BV > /BE. /BE /BL/BH /BD/BE/BD/BT/C3/BX/CA/CB /BL/BH /C2 /C7/C8 /BT/C4 /CB/D9/D4/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /CE > /BH. /BJ /BL/BH /BD/BE/BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C2 /BT/C4/BX/C8 /CT /B7/CT−→ /CI > /BD. /BK /BL/BH /BD/BE/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BG /BU /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BC/BE/CB/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D7/CX/CV/D2/CP/D0 /CX/D7 /BH/BA/BGσ /BA /BT/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/D7/vextendsingle/vextendsingle/CE/D8/CS /BB /CE/D8/D7/vextendsingle/vextendsingle/BP /BC. /BE/BC/BI/BC±/BC. /BC/BC/BC/BJ /B7/BC. /BC/BC/BK/BD − /BC. /BC/BC/BI/BC /BA /BD/BC/BF/BT/D0 /CX /CZ /CT/D0/CX/CW/D3 /D3 /CS /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /CU/D6/CT/D5/D9/CT/D2/CR/DD /B8/A1 /D1s /B8 /CV/CX/DA/CT/D7 /CP /D1/D3/D7/D8 /D4 /D6/D3/CQ/CP/CQ/D0/CT /DA/CP/D0/D9/CT /D3/CU/BD/BL /D4/D7− /BD/CP/D2/CS /CP /D6/CP/D2/CV/CT /D3/CU /BD/BJ < /A1 /D1s< /BE/BD /B4/D4/D7− /BD/B5 /CP/D8 /BL/BC/B1 /BV/BA/C4/BA /CP/D7/D7/D9/D1/CX/D2/CV/BZ/CP/D9/D7/D7/CX/CP/D2 /D9/D2/CR/CT/D6/B9/D8/CP/CX/D2/D8/CX/CT/D7/BA /BT/D0/D7/D3 /CT/DC/CR/D0/D9/CS/CT/D7 /A1 /D1s< /BD/BG/BA/BK /D4/D7− /BD/CP/D8 /BL/BH/B1 /BV/BA/C4 /BD/BC/BG/CB/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D7/CX/CV/D2/CP/D0 /CX/D7 /BC/BA/BE/B1/BA /BT/D0/D7/D3 /D6/CT/D4 /D3 /D6/D8/CT/CS /D8/CW/CT /DA/CP/D0/D9/CT/vextendsingle/vextendsingle/CE/D8/CS /BB /CE/D8/D7/vextendsingle/vextendsingle/BP/BC. /BE/BC/BK /B7/BC. /BC/BC/BD − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BC/BI /BA /BD/BC/BH/CD/D7/CT/D7 /D0/CT/D4/D8/D3/D2/D7 /CT/D1/CX/D8/D8/CT/CS /DB/CX/D8/CW /D0/CP /D6/CV/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D8/D3 /CP /CY/CT/D8 /CP/D2/CS /CX/D1/D4 /D6/D3/DA/CT/CS /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/CU/D3 /D6 /DA/CT/D6/D8/CT/DC/CX/D2/CV/CP/D2/CS /AD/CP/DA/D3 /D6/B9/D8/CP/CV/CV/CX/D2/CV/BA/BD/BC/BI/CD/D4 /CS/CP/D8/CT/D7 /D3/CU /BW/D7 /B9/D0/CT/D4/D8/D3/D2 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BD/BC/BJ/BV/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CP/D0/D0 /BW/CT/D0/D4/CW/CX /CP/D2/CP/D0/DD/D7/CT/D7/BA/BD/BC/BK/BX/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1 /D0/CT/D4/D8/D3/D2 /DB /CT/D6/CT /D6/CT/D1/D3/DA/CT/CS /CP/D2/CS /CP/D2 /CX/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/B9/D7/D8/D6/D9/CR/D8/CT/CS /DA/CT/D6/D8/CT/DC /DB /CP/D7 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/BZ/BX /BH/BG/BD/BF. /BD± /BE. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /BH/BG/BD/BK ± /BD± /BF /BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /CT /B7/CT−→ /A7 /B4/BH /CB /B5/BH/BG/BD/BD. /BJ± /BD. /BI± /BC. /BI /BD/BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BH /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BG/BD/BG ± /BD± /BF /BE/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BH /CB /B5/BD/CD/D8/CX/D0/CX/DE/CT/CS /D8/CW/CT /CQ /CT/CP/D1 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D4 /CT/CP/CZ /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU∗/CP/D2/CSB∗s /D8/D3 /CT/DC/D8/D6/CP/CR/D8/D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BE/CD/D7/CT/D7 /BD/BG /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 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/BG/C4/BX/BX/B9/BY/CA/BT/C6/CI/C1/C6/C1 /BL/BC /BV/CB/BU/BE /CT /B7/CT−→ /A7 /B4/BH /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BK± /BD± /BF /BH/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /BV/C4/BX/C7 /CA/CT/D4/D0/BA /CQ /DD/BT /C9/CD/C1/C6/BX/CB /BC/BI/BF/CD/D8/CX/D0/CX/DE/CT/CS /D8/CW/CT /CQ /CT/CP/D1 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D4 /CT/CP/CZ /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU∗/CP/D2/CS /BU∗/D7 /D8/D3 /CT/DC/D8/D6/CP/CR/D8/D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BG/C4/BX/BX/B9/BY/CA/BT/C6/CI/C1/C6/C1 /BL/BC /D1/CT/CP/D7/D9/D6/CT /BG/BI . /BJ± /BC. /BG± /BC. /BE /C5/CT/CE /CU/D3 /D6 /CP/D2 /CP/CS/D1/CX/DC/D8/D9/D6/CT /D3/CU /BU /BC/B8 /BU /B7/B8/CP /D2 /CS/BU/D7 /BA /CC/CW/CT/DD /D9/D7/CT /D8/CW/CT /D7/CW/CP/D4 /CT /D3/CU /D8/CW/CT /D4/CW/D3/D8/D3/D2 /D0/CX/D2/CT /D8/D3 /D7/CT/D4/CP /D6/CP/D8/CT /D8/CW/CT /CP/CQ /D3/DA/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /BU/D7 /BA/BH/CD/D7/CT/D7 /BD/BG /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /BU/D7 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CP /C2/ψ /CP/D2/CS /CP /BW /B4∗ /B5−/D7 /BA /vextendsingle/vextendsingle/B4 /D1/BU∗/D7− /D1/BU/D7 /B5/DF /B4 /D1/BU∗− /D1/BU /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4 /D1/BU∗/D7− /D1/BU/D7 /B5/DF /B4 /D1/BU∗− /D1/BU /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4 /D1/BU∗/D7− /D1/BU/D7 /B5/DF /B4 /D1/BU∗− /D1/BU /B5/vextendsingle/vextendsingle/vextendsingle/vextendsingle/B4 /D1/BU∗/D7− /D1/BU/D7 /B5/DF /B4 /D1/BU∗− /D1/BU /B5/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI< /BI< /BI< /BI/BL/BH /BT/BU/CA/BX/CD /BL/BH /CA /BW/C4/C8/C0 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE /BU∗/D7 /BW/BX/BV/BT /CH/C5 /C7/BW /BX /CB /BU∗/D7 /BW/BX/BV/BT /CH/C5 /C7/BW /BX /CB/BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BU/D7γ /CS/D3/D1/CX/D2/CP/D2/D8 /BU∗/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU∗/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ/BT /C8/CA /BW/BJ/BI/BC/BD/BE/BC/BC/BE /BT/BA /BW/D6/D9/D8/D7/CZ /D3 /DD /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C9/CD/C1/C6/BX/CB /BC/BI /C8/CA/C4 /BL/BI/BD/BH/BE/BC/BC/BD /C7/BA /BT/D5/D9/CX/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /C8/CA/C4 /BL/BI/BC/BE/BE/BC/BC/BE /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BH/CA /CI/C8/C0/CH /BV/BI/BK /BF/BH/BF /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BX/BX/B9/BY/CA/BT/C6/CI/C1/C6/C1 /BL/BC /C8/CA/C4 /BI/BH /BE/BL/BG/BJ /C2/BA /C4/CT/CT/B9/BY /D6/CP/D2/DE/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BD /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/D8/CP/D8/D9/D7/BM∗∗∗/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/C5/BT/CB/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/C5/BT/CB/CB/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/C5/BT/CB/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BK/BE/BL. /BG± /BC. /BJ /BH/BK/BE/BL. /BG± /BC. /BJ/BH/BK/BE/BL. /BG± /BC. /BJ /BH/BK/BE/BL. /BG± /BC. /BJ /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/CD/D7/CT/D7 /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C3−/CP/D2/CS /BU /B7/D1/CT/D7/D3/D2/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D7 /BU /B7→ /C2/ψ /C3 /B7/B8/C2/ψ→µ /B7µ−/D3 /D6 /BU /B7→ /BW /BCπ /B7/B8 /BW /BC→ /C3 /B7π−/BA /D1/BU /BC/D7 /BD− /D1/BU∗ /B7 /D1/BU /BC/D7 /BD− /D1/BU∗ /B7 /D1/BU /BC/D7 /BD− /D1/BU∗ /B7 /D1/BU /BC/D7 /BD− /D1/BU∗ /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC/BG. /BG/BD± /BC. /BE/BD± /BC. /BD/BG /BH/BC/BG. /BG/BD± /BC. /BE/BD± /BC. /BD/BG/BH/BC/BG. /BG/BD± /BC. /BE/BD± /BC. /BD/BG /BH/BC/BG. /BG/BD± /BC. /BE/BD± /BC. /BD/BG /BE/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BE/CD/D7/CT/D7 /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C3−/CP/D2/CS /BU /B7/D1/CT/D7/D3/D2/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D7 /BU /B7→ /C2/ψ /C3 /B7/B8/C2/ψ→µ /B7µ−/D3 /D6 /BU /B7→ /BW /BCπ /B7/B8 /BW /BC→ /C3 /B7π−/BA /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BU∗ /B7/C3−/CS/D3/D1/CX/D2/CP/D2/D8 /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BU∗ /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU∗ /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BU∗ /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU∗ /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU/D7 /BD /B4/BH/BK/BF/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/C3 /C8/CA/C4 /BD/BC/BC /BC/BK/BE/BC/BC/BD /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5 /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/D8/CP/D8/D9/D7/BM∗∗∗/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/C5/BT/CB/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/C5/BT/CB/CB/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/C5/BT/CB/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BK/BF/BL. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH/BK/BF/BL. /BJ± /BC. /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BH/BK/BF/BL. /BJ± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BK/BF/BL. /BJ± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BK/BF/BL. /BJ± /BC. /BJ /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BH/BK/BF/BL. /BI± /BD. /BD± /BC. /BJ /BE/BT/BU/BT/CI/C7 /CE /BC/BK /BX /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/CD/D7/CT/D7 /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C3−/CP/D2/CS /BU /B7/D1/CT/D7/D3/D2/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D7 /BU /B7→ /C2/ψ /C3 /B7/B8/C2/ψ→µ /B7µ−/D3 /D6 /BU /B7→ /BW /BCπ /B7/B8 /BW /BC→ /C3 /B7π−/BA /BE/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /BU∗ /BC/D7 /BE→ /BU /B7/C3−/BA /C5/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /D3/CU /BU∗ /BC/D7 /BE /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /B7/D8/D3 /CQ /CT/B4/BD. /BD/BH± /BC. /BE/BF± /BC. /BD/BF/B5/B1/BA /D1/BU∗ /BC/D7 /BE− /D1/BU /BC/D7 /BD /D1/BU∗ /BC/D7 /BE− /D1/BU /BC/D7 /BD /D1/BU∗ /BC/D7 /BE− /D1/BU /BC/D7 /BD /D1/BU∗ /BC/D7 /BE− /D1/BU /BC/D7 /BD/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BH± /BC. /BI /BD/BC. /BH± /BC. /BI/BD/BC. /BH± /BC. /BI /BD/BC. /BH± /BC. /BI /BF/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BF/CD/D7/CT/D7 /D8 /DB /D3 /B9 /CQ/D3/CS /DD /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C3−/CP/D2/CS /BU /B7/D1/CT/D7/D3/D2/D7 /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CP/D7 /BU /B7→ /C2/ψ /C3 /B7/B8/C2/ψ→µ /B7µ−/D3 /D6 /BU /B7→ /BW /BCπ /B7/B8 /BW /BC→ /C3 /B7π−/BA /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BU /B7/C3−/CS/D3/D1/CX/D2/CP/D2/D8 /BL/BJ/BH /BL/BJ/BH/BL/BJ/BH /BL/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/B8 /BU∗ sJ /B4/BH/BK/BH/BC/B5 /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BU /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BU /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BU /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8 /BG/BT/BU/BT/CI/C7 /CE /BC/BK /BX /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BG/C5/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /D3/CU /BU∗ /BC/D7 /BE /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /BU /B7/D8/D3 /CQ /CT /B4/BD . /BD/BH± /BC. /BE/BF± /BC. /BD/BF/B5/B1/BA /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗/D7 /BE /B4/BH/BK/BG/BC/B5 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/C3 /C8/CA/C4 /BD/BC/BC /BC/BK/BE/BC/BC/BD /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BK/BX /C8/CA/C4 /BD/BC/BC /BC/BK/BE/BC/BC/BE /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5 /BU∗ sJ /B4/BH/BK/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BR/B4/BR /BR/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CX/CV/D2/CP/D0 /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /CR/D3/D1/CX/D2/CV /CU/D6/D3/D1 /CQ/D7 /D7/D8/CP/D8/CT/D7/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/B9/D1/CP/D8/CX/D3/D2/BA /BU∗ sJ /B4/BH/BK/BH/BC/B5 /C5/BT/CB/CB /BU∗ sJ /B4/BH/BK/BH/BC/B5 /C5/BT/CB/CB/BU∗ sJ /B4/BH/BK/BH/BC/B5 /C5/BT/CB/CB /BU∗ sJ /B4/BH/BK/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BK/BH/BF± /BD/BH /BH/BK/BH/BF± /BD/BH/BH/BK/BH/BF± /BD/BH /BH/BK/BH/BF± /BD/BH/BD/BG/BD /BT/C3/BX/CA/CB /BL/BH /BX /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CF/C1/BW/CC/C0 /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CF/C1/BW/CC/C0/BU∗ sJ /B4/BH/BK/BH/BC/B5 /CF/C1/BW/CC/C0 /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BJ± /BE/BE /BG/BJ± /BE/BE/BG/BJ± /BE/BE /BG/BJ± /BE/BE/BD/BG/BD /BT/C3/BX/CA/CB /BL/BH /BX /C7/C8 /BT/C4 /BX /CT/CT/CR/D1 /BP /BK/BK/DF/BL/BG /BZ/CT/CE /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU∗ sJ /B4/BH/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU∗ sJ /B4/BH/BK/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C3/BX/CA/CB /BL/BH/BX /CI/C8/C0/CH /BV/BI/BI /BD/BL /CA/BA /BT/CZ /CT/D6/D7 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5 /BL/BJ/BI /BL/BJ/BI/BL/BJ/BI /BL/BJ/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU±/CR /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB /BU/C7/CC/CC/C7/C5/B8 /BV/C0/BT/CA/C5/BX/BW /C5/BX/CB/C7/C6/CB/B4 /BU /BP /BV /BP± /BD/B5 /B4 /BU /BP /BV /BP± /BD/B5/B4 /BU /BP /BV /BP± /BD/B5 /B4 /BU /BP /BV /BP± /BD/B5/BU /B7/CR /BP /CR /CQ /B8 /BU−/CR /BP /CR/CQ /B8 /D7/CX/D1/CX/D0/CP /D6/D0/DD /CU/D3 /D6 /BU∗/CR /B3/D7 /BU±/CR /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BC−/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /BU±/CR /C5/BT/CB/CB /BU±/CR /C5/BT/CB/CB/BU±/CR /C5/BT/CB/CB /BU±/CR /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE/BJ/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BJ/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BE/BJ/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BJ/BI± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE/BJ/BH/BI± /BC. /BC/BC/BE/BL± /BC. /BC/BC/BE/BH /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C5 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BI. /BG± /BC. /BF/BL± /BC. /BD/BF /BE/BT/BU/BX /BL/BK /C5 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BE/BK/BH/BJ± /BC. /BC/BC/BH/BF± /BC. /BC/BC/BD/BE /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BV /BV/BW/BY /CA/CT/D4/D0/BA /CQ /DD /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C5/BI. /BF/BE± /BC. /BC/BI /BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /CP /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /D3 /CU /BU/CR→ /C2/ψπ /BA/BE/BT/BU/BX /BL/BK /C5 /D3/CQ/D7/CT/D6/DA/CT/CS /BE/BC . /BG /B7/BI. /BE − /BH. /BH /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BU /B7/CR→ /C2/ψ /B4/BD /D7 /B5/lscriptν/lscript /DB/CX/D8/CW /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU > /BG. /BK /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT /D1/CP/D7/D7 /DA/CP/D0/D9/CT /CX/D7 /CT/D7/D8/CX/D1/CP/D8/CT/CS /CU/D6/D3/D1 /D1 /B4 /C2/ψ /B4/BD /CB /B5/lscript /B5/BA/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /D3/CQ/D7/CT/D6/DA/CT/CS /BE /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /BU/CR→ /C2/ψ /B4/BD /CB /B5π /B7/CR/CW/CP/D2/D2/CT/D0 /DB/CX/D8/CW/CP/D2/CT/D7/D8/CX/D1/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2 /CS /D3/CU /BC . /BI/BF± /BC. /BE/BC /CT/DA/CT/D2/D8/D7/BA /BU±/CR /C5/BX/BT/C6 /C4/C1/BY/BX /BU±/CR /C5/BX/BT/C6 /C4/C1/BY/BX/BU±/CR /C5/BX/BT/C6 /C4/C1/BY/BX /BU±/CR /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BI/BF /B7/BC. /BC/BJ/BF − /BC. /BC/BI/BH± /BC. /BC/BF/BI /BG/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C7 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BC. /BG/BI /B7/BC. /BD/BK − /BC. /BD/BI± /BC. /BC/BF /BG/BT/BU/BX /BL/BK /C5 /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE/BG/CC/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CU/D6/D3/D1 /D8/CW/CT /C2/ψ /B4/BD /CB /B5 /CT /CS/CT/CR/CP /DD /DA/CT/D6/D8/CX/CR/CT/D7/BA /BU /B7/CR /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5 /BU /B7/CR /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5/BU /B7/CR /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5 /BU /B7/CR /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB × /BU/B4 /CQ→ /BU/CR /B5/BU−/CR /D1/D3 /CS/CT/D7 /CP /D6/CT /CR/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CT/D7 /D3/CU /D8/CW/CT /D1/D3 /CS/CT/D7 /CQ /CT/D0/D3 /DB/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2/B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D5/D9/CP/D2/D8/CX/D8/CX/CT/D7 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BN /D6/CP/D8/CW/CT/D6 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2/A0/CX /BB/A0× /BU/B4 /CQ→ /BU/CR /B5/BA/A0/BD /C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/A0/BE /C2/ψ /B4/BD /CB /B5π /B7< /BK. /BE × /BD/BC− /BH/BL/BC/B1/A0/BF /C2/ψ /B4/BD /CB /B5π /B7π /B7π−< /BH. /BJ × /BD/BC− /BG/BL/BC/B1/A0/BG /C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 < /BD. /BE × /BD/BC− /BF/BL/BC/B1/A0/BH /BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC< /BI. /BE × /BD/BC− /BF/BL/BC/B1 /BU /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BD /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BD /BB/A0× /BU/A0/parenleftbig/C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BD /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BD /BB/A0× /BU/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/B4/BH. /BE /B7/BE. /BG − /BE. /BD /B5× /BD/BC− /BH/BH/BT/BU/BX /BL/BK /C5 /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BI × /BD/BC− /BG/BL/BC /BI/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI < /BD. /BL × /BD/BC− /BG/BL/BC /BJ/BT/BU/CA/BX/CD /BL/BJ /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BD. /BE × /BD/BC− /BG/BL/BC /BK/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BH/BT/BU/BX /BL/BK /C5 /D6/CT/D7/D9/D0/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /CJ σ /B4 /BU/CR /B5× /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5/lscriptν/lscript /B5/CL /BB/CJσ /B4 /BU /B7/B5× /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /CL/BP/BC . /BD/BF/BE /B7/BC. /BC/BG/BD − /BC. /BC/BF/BJ /B4/D7/D8/CP/D8/B5± /BC. /BC/BF/BD/B4/D7/DD/D7/B5 /B7/BC. /BC/BF/BE − /BC. /BC/BE/BC /B4/D0/CX/CU/CT/D8/CX/D1/CT/B5/CQ /DD /D9/D7/CX/D2/CV /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CQ→ /BU /B7/B5/CP /D2/CS /BU /B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BA/BI/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5/BB/BU/B4 /CI→ /D5/D5 /B5× /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5/lscriptν/lscript /B5</BI. /BL/BH× /BD/BC− /BH/CP/D8 /BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA/BJ/BT/BU/CA/BX/CD /BL/BJ /BX /DA/CP/D0/D9/CT /D0/CX/D7/D8/CT/CS /CX/D7 /CU/D3 /D6 /CP/D2/CP/D7/D7/D9/D1/CT/CS τ/BU/CR /BP/BC. /BG /D4/D7 /CP/D2/CS /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BD . /BI× /BD/BC− /BG/CU/D3 /D6 τ/BU/CR /BP /BD/BA/BG /D4/D7/BA/BK/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5/BB/BU/B4 /CI→ /D5/D5 /B5· /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5/lscriptν/lscript /B5< /BH. /BE× /BD/BC− /BH/CP/D8 /BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA /BT /BU /B7/CR→ /C2/ψ /B4/BD /CB /B5µ /B7νµ/CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8 /CX/D7 /CU/D3/D9/D2/CS/B8 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CP/D0/D0 /D8/CW/CT /CZ/D2/D3 /DB/D2 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D3/D9/D6/CR/CT/D7 /BE× /BD/BC− /BF/B8/DB/CW/CX/CR/CW /CV/CX/DA/CT/D7 /D1/BU/CR /BP/BH. /BL/BI /B7/BC. /BE/BH − /BC. /BD/BL /BZ/CT/CE /CP/D2/CS τ/BU/CR /BP/BD. /BJ/BJ± /BC. /BD/BJ /D4/D7/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BE /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BE /BB/A0× /BU/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BE /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BE /BB/A0× /BU/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BE× /BD/BC− /BH < /BK. /BE× /BD/BC− /BH< /BK. /BE× /BD/BC− /BH < /BK. /BE× /BD/BC− /BH/BL/BC /BL/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BG× /BD/BC− /BG/BL/BC /BD/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI < /BF. /BG× /BD/BC− /BG/BL/BC /BD/BD/BT/BU/CA/BX/CD /BL/BJ /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI < /BE. /BC× /BD/BC− /BH/BL/BH /BD/BE/BT/BU/BX /BL/BI /CA /BV/BW/BY /D4 /D4 /BD. /BK/CC /CT/CE/BL/BU/BT/CA/BT /CC/BX /BL/BJ /C0 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5/BB/BU/B4 /CI→ /D5/D5 /B5· /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5π /B5< /BF. /BI× /BD/BC− /BH/CP/D8 /BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA/BD/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5/BB/BU/B4 /CI→ /D5/D5 /B5× /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5π /B7/B5</BD. /BC/BI× /BD/BC− /BG/CP/D8 /BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA/BD/BD/BT/BU/CA/BX/CD /BL/BJ /BX /DA/CP/D0/D9/CT /D0/CX/D7/D8/CT/CS /CX/D7 /CU/D3 /D6 /CP/D2/CP/D7/D7/D9/D1/CT/CS τ/BU/CR /BP/BC. /BG /D4 /D7/CP /D2/CS/CX /D1 /D4 /D6/D3/DA/CT/D7 /D8/D3 /BE . /BJ× /BD/BC− /BG/CU/D3 /D6 τ/BU/CR /BP /BD/BA/BG /D4/D7/BA/BD/BE/BT/BU/BX /BL/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CQ→ /BU/CR /CG/B5/BB/BU/B4 /CQ→ /BU /B7/CG/B5· /BU/B4 /BU /B7/CR→ /C2/ψ /B4/BD /CB /B5π /B7/B5/BB/BU/B4 /BU /B7→/C2/ψ /B4/BD /CB /B5 /C3 /B7/B5< /BC. /BC/BH/BF /CP/D8 /BL/BH/B1/BV/C4 /CU/D3 /D6τ/BU/CR /BP/BC. /BK/D4 /D7 /BA /C1/D8 /CR/CW/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /BC . /BD/BH /D8/D3 /BC . /BC/BG /CU/D3 /D6/BC. /BD/BJ /D4/D7<τ/BU/CR< /BD. /BI/D4 /D7 /BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BI /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CQ→ /BU /B7/B5/BP /BC. /BF/BJ/BK± /BC. /BC/BE/BE/CP/D2/CS /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP/BC. /BC/BC/BD/BC/BD ± /BC. /BC/BC/BC/BD/BG/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BF /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BF /BB/A0× /BU/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BF /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BF /BB/A0× /BU/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BJ× /BD/BC− /BG< /BH. /BJ× /BD/BC− /BG< /BH. /BJ× /BD/BC− /BG< /BH. /BJ× /BD/BC− /BG/BL/BC /BD/BF/BT/BU/CA/BX/CD /BL/BJ /BX /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BF/BT/BU/CA/BX/CD /BL/BJ /BX /DA/CP/D0/D9/CT /D0/CX/D7/D8/CT/CS /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BC . /BG/D4 /D7<τ/BU/CR< /BD. /BG/D4 /D7 /BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BG /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BG /BB/A0× /BU/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BG /BB/A0× /BU /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BG /BB/A0× /BU/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF< /BD. /BE× /BD/BC− /BF/BL/BC /BD/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5/BB/BU/B4 /CI→ /D5/D5 /B5× /BU/B4 /BU/CR→ /C2/ψ /B4/BD /CB /B5 /CP/BD /B4/BD/BE/BI/BC/B5 /B5 < /BH. /BE/BL× /BD/BC− /BG/CP/D8 /BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BH /BB/A0× /BU /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BH /BB/A0× /BU/A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BH /BB/A0× /BU /A0/parenleftbig/BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0× /BU/parenleftbig /CQ→ /BU/CR/parenrightbig/A0/BH /BB/A0× /BU/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE× /BD/BC− /BF < /BI. /BE× /BD/BC− /BF< /BI. /BE× /BD/BC− /BF < /BI. /BE× /BD/BC− /BF/BL/BC /BD/BH/BU/BT/CA/BT /CC/BX /BL/BK /C9 /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BH/BU/BT/CA/BT /CC/BX /BL/BK /C9 /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 /CI→ /BU/CR /CG/B5× /BU/B4 /BU/CR→ /BW∗/B4/BE/BC/BD/BC/B5 /B7 /BW /BC/B5< /BD. /BL× /BD/BC− /BF/CP/D8/BL/BC/B1/BV/C4/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BK /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /CI→ /CQ /CQ /B5/BA /BU±/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU±/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BU±/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/C5 /C8/CA/C4 /BD/BC/BC /BD/BK/BE/BC/BC/BE /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/BV /C8/CA/C4 /BL/BI /BC/BK/BE/BC/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/C7 /C8/CA/C4 /BL/BJ /BC/BD/BE/BC/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BK/C5 /C8/CA/C4 /BK/BD /BE/BG/BF/BE /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BW/BH/BK /BD/BD/BE/BC/BC/BG /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK/C7 /C8/C4 /BU/BG/BE/BC /BD/BH/BJ /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT /CC/BX /BL/BK/C9 /BX/C8/C2 /BV/BG /BF/BK/BJ /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BL/BK /BX/C8/C2 /BV/BF /BD /BV/BA /BV/CP/D7/D3 /CT/D8 /CP/D0/BA/BT/BU/CA/BX/CD /BL/BJ/BX /C8/C4 /BU/BF/BL/BK /BE/BC/BJ /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT /CC/BX /BL/BJ/C0 /C8/C4 /BU/BG/BC/BE /BE/BD/BF /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BI/CA /C8/CA/C4 /BJ/BJ /BH/BD/BJ/BI /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BL/BI /C8/CA /BW/BH/BG /BD /CA/BA /C5/BA /BU/CP /D6/D2/CT/D8/D8 /CT/D8 /CP/D0/BA /BL/BJ/BJ /BL/BJ/BJ/BL/BJ/BJ /BL/BJ/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BV/CW/CP /D6/D1/D3/D2/CX/D9/D1/B8 η/CR /B4/BD /CB /B5 /CR /CR /C5/BX/CB/C7/C6/CB /CR /CR /C5/BX/CB/C7/C6/CB/CR /CR /C5/BX/CB/C7/C6/CB /CR /CR /C5/BX/CB/C7/C6/CB THE CHARMONIUM SYSTEM (2S) ψ γ∗ηc(2S) ηc(1S)hadrons hadrons hadronshadrons radiativehadronshadronsχc2(1P) χc0(1P) (1S) ψJ/ = JPC 0−+ 1−− 0++ 1++ 1+− 2++χc1(1P) π0 γ γγ γγ γγ γ∗ hc(1P) ππη,π0hadrons The current state of knowledge of the charmonium system and transitions, as interpreted by the charmonium model. Uncertain states and transitions ar e indicated by dashed lines. The notation γ∗refers to decay processes involving intermediate virtual photons, including decays to e+e−andµ+µ−. η/CR /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5 η/CR /B4/BD /CB /B5/C5 /BT /CB /CB η/CR /B4/BD /CB /B5/C5 /BT /CB /CBη/CR /B4/BD /CB /B5/C5 /BT /CB /CB η/CR /B4/BD /CB /B5/C5 /BT /CB /CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL/BK/BC. /BF± /BD. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BL/BK/BC. /BF± /BD. /BE/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BL/BK/BC. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL/BK/BC. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BE/BL/BK/BI. /BD± /BD. /BC± /BE. /BH /BJ/BA/BH/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR→ /CW/CP/CS/D6/D3/D2/D7 /BE/BL/BJ/BC ± /BH± /BI /BH/BC/BD /BD/BT/BU/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /C2/ψ /B4 /CR /CR /B5 /BE/BL/BJ/BD ± /BF /B7 /BE − /BD /BD/BL/BH /CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7 /BE/BL/BJ/BG ± /BJ /B7 /BE − /BD /BE/BC /CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /A3 /A3/C3 /B7/BE/BL/BK/BD. /BK± /BD. /BF± /BD. /BH /BH/BL/BE /BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→/C3 /BC/CB /C3±π∓/BE/BL/BK/BE. /BH± /BD. /BD± /BC. /BL /BE/BH/BG/BJ± /BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /BW /BU/BT/BU/CA γγ→η/CR /B4/BD /CB /B5→/C3 /C3π/BE/BL/BK/BG. /BD± /BE. /BD± /BD. /BC /BD/BL/BC /BE/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /BX/BK/BF/BH /D4/D4→η/CR→γγ/BE/BL/BJ/BJ. /BH± /BD. /BC± /BD. /BE /BF/BU/BT/C1 /BC/BF /BU/BX/CB /C2/ψ→γη/CR/BE/BL/BJ/BL. /BI± /BE. /BF± /BD. /BI /BD/BK/BE± /BE/BH /BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU→η/CR /C3/BE/BL/BJ/BI. /BF± /BE. /BF± /BD. /BE /BG, /BH, /BI/BU/BT/C1 /BC/BC /BY /BU/BX/CB /C2/ψ→γη/CR /CP/D2/CS ψ /B4/BE /CB /B5→γη/CR/BE/BL/BI/BL ± /BG± /BG /BK/BC /BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→ γ /C3 /B7/C3−/C3 /B7/C3−/BE/BL/BK/BG ± /BE. /BF± /BG. /BC /BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 /C2/ψ→γ /CG/B8ψ /B4/BE /CB /B5→ γ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BL/BK/BE ± /BH /BE/BJ/BF± /BG/BF /BJ/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/BE/BL/BJ/BI. /BI± /BE. /BL± /BD. /BF /BD/BG/BC /BG, /BH/BU/BT/C1 /BC/BC /BY /BU/BX/CB /C2/ψ→γη/CR/BE/BL/BK/BC. /BG± /BE. /BF± /BC. /BI /BK/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BC /BU /BV/C4/BX/BE γγ→η/CR→/C3±/C3 /BC/CBπ∓/BE/BL/BJ/BH. /BK± /BF. /BL± /BD. /BE /BG, /BH/BU/BT/C1 /BL/BL /BU /BU/BX/CB /CB/D9/D4/BA /CQ /DD /BU/BT/C1 /BC/BC /BY/BE/BL/BL/BL ± /BK /BE/BH /BT/BU/CA/BX/CD /BL/BK /C7 /BW/C4/C8/C0 /CT /B7/CT−→ /CT /B7/CT−/B7/CW/CP/CS/D6/D3/D2/D7/BE/BL/BK/BK. /BF /B7 /BF. /BF − /BF. /BD /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ/BE/BL/BJ/BG. /BG± /BD. /BL /BG/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /C2/ψ→η/CRγ/BE/BL/BH/BI ± /BD/BE± /BD/BE /BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→ γ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/C4/BE/BL/BK/BE. /BI /B7 /BE. /BJ − /BE. /BF /BD/BE /BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ/BE/BL/BK/BC. /BE± /BD. /BI /BG/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/BE/BL/BJ/BI ± /BK /BL/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BG /C5/CA/C3/BF /C2/ψ→ /BEφγ/BE/BL/BK/BE ± /BK /BD/BK /BD/BC/C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE /CT /B7/CT−/BE/BL/BK/BC ± /BL /BD/BC/C8 /BT/CA/CC/CA/C1/BW/BZ/BX /BK/BC /BU /BV/BU/BT/C4 /CT /B7/CT− /BD/BY /D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /C2/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BX/B8/C3 /BC/BE /CP/D2/CS /BT/BU/BX /BC/BG /BZ /BA /BE/CD/D7/CX/D2/CV /D1/CP/D7/D7 /D3/CU ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI . /BC/BC /C5/CT/CE/BA/BF/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D3/CU /AC/DA/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT η/CR /BA/BG/BT/DA/CT/D6/CP/CV/CT /D3/CU /D7/CT/DA/CT/D6/CP/D0 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/BH/CD/D7/CX/D2/CV /CP/D2 η/CR /DB/CX/CS/D8/CW /D3/CU /BD/BF . /BE/C5 /CT /CE /BA/BI/CF /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D8/CW/CT ψ /B4/BE /CB /B5/CP /D2 /CS /C2/ψ /B4/BD /CB /B5 /D7/CP/D1/D4/D0/CT/D7/BA/BJ/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /D3/CU /D8/CW/CT /CZ /CP/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BK/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BG/BA/BLη/CR→φφ /BA/BD/BC/C5/CP/D7/D7 /CP/CS/CY/D9/D7/D8/CT/CS /CQ /DD/D9 /D7 /D8 /D3 /CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /BP /BF/BC/BL/BJ /C5/CT/CE/BA WEIGHTED AVERAGE 2980.3 ±1.2 (Error scaled by 1.7) GAISER 86 CBAL 0.6BAI 90B MRK3 4.0BAI 00F BES 2.3FANG 03 BELL 0.1BAI 03 BES 3.2AMBROGIANI 03 E835 2.7AUBERT 04D BABR 2.4ASNER 04 CLEO 0.6WU 06 BELL 0.8WU 06 BELL 6.6ABE 07 BELLUEHARA 08 BELL 4.7χ2 28.0 (Confidence Level = 0.002) 2950 2960 2970 2980 2990 3000 3010 η/CR /B4/BD /CB /B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 η/CR /B4/BD /CB /B5 /CF/C1/BW/CC/C0 η/CR /B4/BD /CB /B5 /CF/C1/BW/CC/C0η/CR /B4/BD /CB /B5 /CF/C1/BW/CC/C0 η/CR /B4/BD /CB /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI. /BJ± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BI. /BJ± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BI. /BJ± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BI. /BJ± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BE/BK. /BD± /BF. /BE± /BE. /BE /BJ/BA/BH/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR→/CW/CP/CS/D6/D3/D2/D7 /BG/BK /B7 /BK − /BJ± /BH /BD/BL/BH /CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7 /BG/BC± /BD/BL± /BH /BE/BC /CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /A3 /A3/C3 /B7/BE/BG. /BK± /BF. /BG± /BF. /BH /BH/BL/BE /BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→/C3 /BC/CB /C3±π∓/BF/BG. /BF± /BE. /BF± /BC. /BL /BE/BH/BG/BJ± /BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /BW /BU/BT/BU/CA γγ→η/CR /B4/BD /CB /B5→/C3 /C3π/BE/BC. /BG /B7 /BJ. /BJ − /BI. /BJ± /BE. /BC /BD/BL/BC /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /BX/BK/BF/BH /D4/D4→η/CR→γγ/BD/BJ. /BC± /BF. /BJ± /BJ. /BG /BD/BD/BU/BT/C1 /BC/BF /BU/BX/CB /C2/ψ→γη/CR /BL/BJ/BK /BL/BJ/BK/BL/BJ/BK /BL/BJ/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/CR /B4/BD /CB /B5 /BE/BL± /BK± /BI /BD/BK/BE± /BE/BH /BY /BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU→η/CR /C3/BD/BD. /BC± /BK. /BD± /BG. /BD /BD/BE/BU/BT/C1 /BC/BC /BY /BU/BX/CB /C2/ψ→γη/CR /CP/D2/CS ψ /B4/BE /CB /B5→γη/CR/BE/BF. /BL /B7/BD /BE. /BI − /BJ. /BD /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ/BJ. /BC /B7 /BJ. /BH − /BJ. /BC /BD/BE /BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ/BD/BC. /BD /B7/BF /BF. /BC − /BK. /BE /BE/BF /BD/BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→γ /D4 /D4/BD/BD. /BH± /BG. /BH /BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 /C2/ψ→γ /CG/B8 ψ /B4/BE /CB /B5→γ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ. /BC± /BH. /BK± /BD. /BG /BD/BG/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BC /BU /BV/C4/BX/BE γγ→η/CR→/C3±/C3 /BC/CBπ∓ < /BG/BC /BL/BC /BD/BK /C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE /CT /B7/CT− < /BE/BC /BL/BC /C8 /BT/CA/CC/CA/C1/BW/BZ/BX /BK/BC /BU /BV/BU/BT/C4 /CT /B7/CT−/BD/BD/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D3/CU /AC/DA/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT η/CR /BA/BD/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /BG/B9/D4 /D6/D3/D2/CV /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CX/D2 ψ /B4/BE /CB /B5→γη/CR /CP/D2/CS /C2/ψ /B4/BD /CB /B5→γη/CR /CS/CT/CR/CP /DD/D7/BA/BD/BF/C8 /D3/D7/CX/D8/CX/DA/CT /CP/D2/CS /D2/CT/CV/CP/D8/CX/DA/CT /CT/D6/D6/D3 /D6/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/BA/BD/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BG/BA WEIGHTED AVERAGE 26.7 ±3.0 (Error scaled by 2.0) GAISER 86 CBAL 11.4BALTRUSAIT... 86 MRK3BAGLIN 87B SPEC 6.9ARMSTRONG 95F E760 0.1BAI 00F BES 3.0FANG 03 BELL 0.1BAI 03 BES 1.4AMBROGIANI 03 E835 0.6AUBERT 04D BABR 9.4ASNER 04 CLEO 0.2WU 06 BELLWU 06 BELL 6.1UEHARA 08 BELL 0.1χ2 39.3 (Confidence Level < 0.0001) - 2 00 2 04 06 08 0 1 0 0 η/CR /B4/BD /CB /B5 /CF/C1/BW/CC/C0 η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CW/CP/CS/D6/D3/D2/CX/CR /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/A0/BDη/prime/B4/BL/BH/BK/B5ππ /B4 /BG. /BD± /BD. /BJ /B5/B1/A0/BEρρ /B4 /BE. /BC± /BC. /BJ /B5/B1/A0/BF /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7/B7 /CR/BA/CR/BA /B4 /BE. /BC± /BC. /BJ /B5/B1/A0/BG /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BL. /BE± /BF. /BG /B5× /BD/BC− /BF/A0/BH /C3∗ /BC /C3∗ /BCπ /B7π−/B4 /BD. /BH± /BC. /BK /B5/B1/A0/BIφ /C3 /B7/C3−/B4 /BE. /BL± /BD. /BG /B5× /BD/BC− /BF/A0/BJφφ /B4 /BE. /BJ± /BC. /BL /B5× /BD/BC− /BF/A0/BKφ /BE/B4π /B7π−/B5 < /BG. /BJ × /BD/BC− /BF/BL/BC/B1/A0/BL /CP/BC /B4/BL/BK/BC/B5π < /BE /B1 /BL/BC/B1/A0/BD/BC /CP/BE /B4/BD/BF/BE/BC/B5 π < /BE /B1 /BL/BC/B1/A0/BD/BD /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA < /BD. /BE/BK /B1 /BL/BC/B1/A0/BD/BE /CU/BE /B4/BD/BE/BJ/BC/B5 η < /BD. /BD /B1 /BL/BC/B1/A0/BD/BFωω < /BF. /BD × /BD/BC− /BF/BL/BC/B1/A0/BD/BGωφ < /BD. /BJ × /BD/BC− /BF/BL/BC/B1/A0/BD/BH /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BD. /BC /B7/BC. /BG − /BC. /BH /B5/B1/A0/BD/BI /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BK± /BG /B5× /BD/BC− /BF/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/A0/BD/BJ /C3 /C3π /B4 /BJ. /BC± /BD. /BE /B5/B1/A0/BD/BKηππ /B4 /BG. /BL± /BD. /BK /B5/B1/A0/BD/BLπ /B7π−/C3 /B7/C3−/B4 /BD. /BH± /BC. /BI /B5/B1/A0/BE/BC /C3 /B7/C3−/BE/B4π /B7π−/B5 /B4/BD/BC ± /BG /B5× /BD/BC− /BF/A0/BE/BD /BE/B4 /C3 /B7/C3−/B5 /B4 /BD. /BH± /BC. /BJ /B5× /BD/BC− /BF/A0/BE/BE /BE/B4π /B7π−/B5 /B4 /BD. /BE/BC± /BC. /BF/BC/B5 /B1/A0/BE/BF /BF/B4π /B7π−/B5 /B4 /BE. /BC± /BC. /BJ /B5/B1/A0/BE/BG /D4 /D4 /B4 /BD. /BF± /BC. /BG /B5× /BD/BC− /BF/A0/BE/BH /A3 /A3 /B4 /BD. /BC/BG± /BC. /BF/BD/B5× /BD/BC− /BF/A0/BE/BI /C3 /C3η < /BF. /BD /B1 /BL/BC/B1/A0/BE/BJπ /B7π−/D4 /D4 < /BD. /BE /B1 /BL/BC/B1 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BE/BKγγ /B4 /BE. /BG /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BG/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BE/BLπ /B7π−/C8 /B8 /BV/C8 < /BK. /BJ × /BD/BC− /BG/BL/BC/B1/A0/BF/BCπ /BCπ /BC/C8 /B8 /BV/C8 < /BH. /BI × /BD/BC− /BG/BL/BC/B1/A0/BF/BD /C3 /B7/C3−/C8 /B8 /BV/C8 < /BJ. /BI × /BD/BC− /BG/BL/BC/B1/A0/BF/BE /C3 /BC/CB /C3 /BC/CB /C8 /B8 /BV/C8 < /BG. /BE × /BD/BC− /BG/BL/BC/B1 η/CR /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BE/BK /A0/parenleftbig γγ/parenrightbig/A0/BE/BK /A0/parenleftbig γγ/parenrightbig/A0/BE/BK /A0/parenleftbig γγ/parenrightbig/A0/BE/BK/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BE± /BC. /BJ± /BE. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BE± /BC. /BJ± /BE. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BJ. /BE± /BC. /BJ± /BE. /BC/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BE± /BC. /BJ± /BE. /BC/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/B9/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BI. /BJ /B7 /BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ /B7 /BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BJ /B7 /BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BJ /B7 /BC. /BL − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BH± /BD. /BE± /BD. /BK /BD/BH/BJ± /BF/BF /BD/BH/C3/CD/C7 /BC/BH /BU/BX/C4/C4 γγ→ /D4 /D4/BJ. /BG± /BC. /BG± /BE. /BF /BD/BI/BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→ /C3 /BC/CB /C3±π∓/BD/BF. /BL± /BE. /BC± /BF. /BC /BG/BD /BD/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /BW/C4/C8/C0 γγ→η/CR/BF. /BK /B7 /BD. /BD − /BD. /BC /B7 /BD. /BL − /BD. /BC /BD/BL/BC /BD/BK/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /BX/BK/BF/BH /D4/D4→η/CR→γγ/BI. /BL± /BD. /BJ± /BE. /BD /BJ/BI /BD/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CC /C4/BF /CT /B7/CT−→ /CT /B7/CT−η/CR/BE/BJ± /BD/BI± /BD/BC /BH /BD/BI/CB/C0/C1/CA/BT/C1 /BL/BK /BT/C5/CH /BH/BK /CT /B7/CT−/BI. /BJ /B7 /BE. /BG − /BD. /BJ± /BE. /BF /BD/BH/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ/BD/BD. /BF± /BG. /BE /BE/BC/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−η/CR/BH. /BL /B7 /BE. /BD − /BD. /BK± /BD. /BL /BD/BK/BV/C0/BX/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CT /B7/CT−η/CR/BI. /BG /B7 /BH. /BC − /BF. /BG /BE/BD/BT/C1/C0/BT/CA/BT /BK/BK /BW /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−/CG/BG. /BF /B7 /BF. /BG − /BF. /BJ± /BE. /BG /BD/BH/BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ/BE/BK± /BD/BH /BD/BI, /BE/BE/BU/BX/CA/BZ/BX/CA /BK/BI /C8/C4/CD/CC γγ→ /C3 /C3π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BE± /BD. /BE /BE/BJ/BF± /BG/BF /BE/BF, /BE/BG/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/BJ. /BI± /BC. /BK± /BE. /BF /BD/BI, /BE/BH/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BC /BU /BV/C4/BX/BE γγ→η/CR→ /C3±/C3 /BC/CBπ∓/BK. /BC± /BE. /BF± /BE. /BG /BD/BJ /BE/BI/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C6 /C4/BF /CT /B7/CT−→ /CT /B7/CT−η/CR/BD/BH/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 η/CR→ /D4 /D4 /B5/BP /B4/BD . /BF± /BC. /BG/B5× /BD/BC− /BF/BA/BD/BI/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 η/CR→ /C3±/C3 /BC/CBπ∓/B5/BA/BD/BJ/BT/DA/CT/D6/CP/CV/CT /D3/CU /C3 /BC/CB /C3±π∓/B8π /B7π−/C3 /B7/C3−/B8 /CP/D2/CS /BE/B4 /C3 /B7/C3−/B5 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/BD/BK/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /BU/B4 η/CR→ /C3±/C3 /BC/CBπ∓/B5/B8 /BU/B4η/CR→ /C3 /B7/C3−π /B7π−/B5/B8 /CP/D2/CS /BU/B4 η/CR→/BEπ /B7/BEπ−/B5/BA/BD/BL/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /BL /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/BE/BC/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /BU/B4η/CR→ /C3±/C3 /BC/CBπ∓/B5/B8 /BU/B4η/CR→ φφ /B5/B8 /BU/B4η/CR→/C3 /B7/C3−π /B7π−/B5/B8 /CP/D2/CS /BU/B4 η/CR→ /BEπ /B7/BEπ−/B5/BA/BE/BD/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /BU/B4η/CR→ /C3±/C3 /BC/CBπ∓/B5/B8 /BU/B4η/CR→ /BE /C3 /B7/BE /C3−/B5/B8 /BU/B4η/CR→/C3 /B7/C3−π /B7π−/B5/B8 /CP/D2/CS /BU/B4 η/CR→ /BEπ /B7/BEπ−/B5/BA/BE/BE/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BT/C1/C0/BT/CA/BT /BK/BK /BW /BA/BE/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /A0/B4 η/CR→ /C3 /C3π /B5× /A0/B4η/CR→γγ /B5 /BB/A0/BP/BC . /BG/BG± /BC. /BC/BH /CZ /CT/CE /CU/D6/D3/D1/C8 /BW /BZ/BC /BI/CP /D2 /CS/BU /B4 η/CR→ /C3 /C3π /B5/BP /B4 /BK . /BH± /BD. /BK/B5/B1 /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BI /BX /BA/BE/BG/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BE/BH/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BG/BA/BE/BI/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CC /BA η/CR /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BE/BK /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BE/BK /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BE/BK /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BG± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BC. /BG/BC/BJ± /BC. /BC/BE/BE± /BC. /BC/BE/BK /BE/BJ, /BE/BK/BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→/C3 /BC/CB /C3±π∓/BC. /BI/BC± /BC. /BD/BE± /BC. /BC/BL /BG/BD /BE/BK, /BE/BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /BW/C4/C8/C0 γγ→ /C3 /BC/CB /C3±π∓/BD. /BG/BJ± /BC. /BK/BJ± /BC. /BE/BJ /BE/BK/CB/C0/C1/CA/BT/C1 /BL/BK /BT/C5/CH γγ→η/CR→/C3±/C3 /BC/CBπ∓/BC. /BK/BG± /BC. /BE/BD /BE/BK/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ γγ→ /C3±/C3 /BC/CBπ∓/BC. /BI/BC /B7/BC. /BE/BF − /BC. /BE/BC /BE/BK/BV/C0/BX/C6 /BL/BC /BU /BV/C4/BX/C7 γγ→ η/CR /C3±/C3 /BC/CBπ∓/BD. /BC/BI± /BC. /BG/BD± /BC. /BE/BJ /BD/BD /BE/BK/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BK/BL /CC /BT/CB/CB γγ→ /C3 /C3π/BD. /BH /B7/BC. /BI/BC − /BC. /BG/BH± /BC. /BF /BJ /BE/BK/BU/BX/CA/BZ/BX/CA /BK/BI /C8/C4/CD/CC γγ→ /C3 /C3π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BD/BK± /BC. /BC/BG/BG± /BC. /BC/BE/BE /BE/BK, /BF/BC/BU/CA/BT/C6/BW/BX/C6/BU/BA/BA/BA /BC/BC /BU /BV/C4/BX/BE γγ→η/CR→/C3±/C3 /BC/CBπ∓ < /BC. /BI/BF /BL/BH /BE/BK/BU/BX/C0/CA/BX/C6/BW /BK/BL /BV/BX/C4/C4 γγ→ /C3 /BC/CB /C3±π∓ < /BG. /BG /BL/BH /BT/C4 /CC/C0/C7/BY/BY /BK/BH /BU /CC /BT/CB/CB γγ→ /C3 /C3π /BL/BJ/BL /BL/BJ/BL/BL/BJ/BL /BL/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/CR /B4/BD /CB /B5 WEIGHTED AVERAGE 0.44 ±0.05 (Error scaled by 1.4) BERGER 86 PLUTBRAUNSCH... 89 TASSCHEN 90B CLEO 0.6ALBRECHT 94H ARG 3.6SHIRAI 98 AMYABDALLAH 03J DLPH 1.1ASNER 04 CLEO 0.9χ2 6.3 (Confidence Level = 0.099) 0 0.5 1 1.5 2/A0/parenleftBig/C3 /C3π/parenrightBig × /A0/parenleftBig γγ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/CZ /CT/CE/B5/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BE/BK /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BE/BK /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BE/BK /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BH. /BJ± /BF. /BE± /BG. /BL /BE/BC/BD/BL± /BE/BG/BK /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→π /B7π−/C3 /B7/C3−/BE/BK/BC± /BD/BC/BC± /BI/BC /BG/BE /BF/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /BW/C4/C8/C0 γγ→π /B7π−/C3 /B7/C3−/BD/BJ/BC± /BK/BC± /BE/BC /BD/BF. /BL± /BI. /BI /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ γγ→π /B7π−/C3 /B7/C3−/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE. /BG± /BG. /BE± /BH. /BK /BF/BE. /BG± /BG. /BE± /BH. /BK/BF/BE. /BG± /BG. /BE± /BH. /BK /BF/BE. /BG± /BG. /BE± /BH. /BK/BK/BK/BE± /BD/BD/BH /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→π /B7π−/C3 /B7/C3−/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BE/BK /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BE/BK /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BE/BK /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BL± /BL± /BD/BF /BG/BL± /BL± /BD/BF/BG/BL± /BL± /BD/BF /BG/BL± /BL± /BD/BF/BD/BD/BE/BK± /BE/BC/BI /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→π /B7π−/C3 /B7/C3−/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BE/BK /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BE/BK /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BE/BK /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BK± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BK± /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BK± /BD. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH. /BK± /BD. /BL/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH. /BI± /BD. /BD± /BD. /BI /BE/BD/BI± /BG/BE /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /BE/B4 /C3 /B7/C3−/B5/BF/BH/BC± /BL/BC± /BI/BC /BG/BI /BF/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /BW/C4/C8/C0 γγ→ /BE/B4 /C3 /B7/C3−/B5/BE/BF/BD± /BL/BC± /BE/BF /BL. /BD± /BF. /BF /BF/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ γγ→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BE/BK /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BE/BK /BB/A0/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BE/BK /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BK± /BD. /BE± /BD. /BF /BI. /BK± /BD. /BE± /BD. /BF/BI. /BK± /BD. /BE± /BD. /BF /BI. /BK± /BD. /BE± /BD. /BF/BD/BF/BE± /BE/BF /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BE/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BE/BK /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BE/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BE± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BE± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BE± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BE± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BC. /BJ± /BF. /BJ± /BH. /BF /BH/BF/BK/BD± /BG/BL/BE /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /BE/B4π /B7π−/B5/BD/BK/BC± /BJ/BC± /BE/BC /BE/BD. /BG± /BK. /BI /BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ γγ→ /BE/B4π /B7π−/B5/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BE/BK /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BE/BK /BB/A0/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BE/BK /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BL /BL/BC < /BD/BH/BH/BI /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /BE/B4π /B7π−/B5/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BE/BK /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BE/BK /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BE/BK /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BL± /BD/BJ± /BD/BE /BI/BL± /BD/BJ± /BD/BE/BI/BL± /BD/BJ± /BD/BE /BI/BL± /BD/BJ± /BD/BE/BF/BD/BK/BE± /BJ/BI/BI /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /BE/B4π /B7π−/B5/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE /B7/BD. /BD − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE /B7/BD. /BD − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BE /B7/BD. /BD − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BE /B7/BD. /BD − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BJ. /BE/BC± /BD. /BH/BF /B7/BC. /BI/BJ − /BC. /BJ/BH /BD/BH/BJ± /BF/BF /BF/BG/C3/CD/C7 /BC/BH /BU/BX/C4/C4 γγ→ /D4 /D4/BG. /BI /B7/BD. /BF − /BD. /BD± /BC. /BG /BD/BL/BC /BF/BG/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /BX/BK/BF/BH /D4/D4→γγ/BK. /BD /B7/BE. /BL − /BE. /BC /BF/BG/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ/BE/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/CB/C6/BX/CA /BC/BG /D8/CW/CP/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 η/CR→ /C3 /C3π /B5/BP/BH. /BH± /BD. /BJ/B1/BE/BK/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /C3±/C3 /BC/CBπ∓/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF /D8/D3 /D3/CQ/D8/CP/CX/D2 /C3 /C3π /BA/BE/BL/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /B8 /DB/CW/CX/CR/CW /D9/D7/CT/D7 /BU/B4η/CR→/C3 /BC/CB /C3±π∓/B5/BP/B4 /BD . /BH± /BC. /BG/B5/B1/BA/BF/BC/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CB/C6/BX/CA /BC/BG/BA/BF/BD/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /B8 /DB/CW/CX/CR/CW /D9/D7/CT/D7 /BU/B4η/CR→ π /B7π−/C3 /B7/C3−/B5/BP/B4 /BE . /BC± /BC. /BJ/B5/B1/BA/BF/BE/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C2 /B8 /DB/CW/CX/CR/CW /D9/D7/CT/D7 /BU/B4η/CR→ /B5/BE/B4 /C3 /B7/C3−/B5/BP /B4 /BE . /BD± /BD. /BE/B5/B1/BA/BF/BF/C1/D2/CR/D9/CS/CT/D7 /CP/D0/D0 /D8/D3/D4 /D3/D0/D3/CV/CX/CR/CP/D0 /D1/D3 /CS/CT/D7 /CT/DC/CR/CT/D4/D8 η/CR→φφ /BA/BF/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /A0γγ /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /D8/CW/CT /D7/CP/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA η/CR /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /A0/parenleftbig η/prime/B4/BL/BH/BK/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BD± /BC. /BC/BD/BJ /BC. /BC/BG/BD± /BC. /BC/BD/BJ/BC. /BC/BG/BD± /BC. /BC/BD/BJ /BC. /BC/BG/BD± /BC. /BC/BD/BJ/BD/BG /BF/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig ρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC± /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BC± /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BE/BC± /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BC± /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/D7 /CP/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/B5/BD/BK± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BI± /BF. /BK± /BH. /BD /BJ/BE /BF/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C4 /BU/BX/CB/BE /C2/ψ→ π /B7π−π /B7π−γ/BE/BI. /BC± /BE. /BG± /BK. /BK /BD/BD/BF /BF/BH/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /C2/ψ→γρ /BCρ /BC/BE/BF. /BI± /BD/BC. /BI± /BK. /BE /BF/BE 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/CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC± /BI/BF± /BG/BF /BD/BH/BC± /BI/BF± /BG/BF/BD/BH/BC± /BI/BF± /BG/BF /BD/BH/BC± /BI/BF± /BG/BF/BG/BH /BF/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /BU/BX/CB/BE /C2/ψ→/C3∗ /BC /C3∗ /BCπ /B7π−γ/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL /B7/BC. /BL − /BC. /BK± /BD. /BD /BE. /BL /B7/BC. /BL − /BC. /BK± /BD. /BD/BE. /BL /B7/BC. /BL − /BC. /BK± /BD. /BD /BE. /BL /B7/BC. /BL − /BC. /BK± /BD. /BD/BD/BG. /BD /B7/BG. /BG − /BF. /BJ /BF/BJ/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU /B7→ /B4φ /C3 /B7/C3−/B5 /C3 /B7/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig φφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ± /BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BJ± /BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BE/BJ± /BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BJ± /BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/B5/BE/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BH. /BF± /BH. /BD± /BL. /BD /BJ/BE /BF/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C4 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/BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BC/BD/BG/BE± /BC. /BC/BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BG/BE± /BC. /BC/BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BG/BE± /BC. /BC/BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BG/BE± /BC. /BC/BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BE± /BC. /BC/BC/BG /BG/BD/BF± /BH/BG /BF/BH/BU/BT/C1 /BC/BG /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−π /B7π−/BC. /BC/BE/BD± /BC. /BC/BC/BJ /BD/BD/BC /BF/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/BC. /BC/BD/BG /B7/BC. /BC/BE/BE − /BC. /BC/BC/BL /BG/BF/C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE ψ /B4/BE /CB /B5→η/CRγ/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BH± /BF/BD± /BE/BJ /BL/BH± /BF/BD± /BE/BJ/BL/BH± /BF/BD± /BE/BJ /BL/BH± /BF/BD± /BE/BJ/BD/BC/BC /BG/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /BU/BX/CB/BE /C2/ψ→/C3 /B7/C3−/BE/B4π /B7π−/B5γ/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BD/BH± /BC. /BC/BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BD/BG /B7/BC. /BC/BC/BC/BH − /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BI /BD/BG. /BH /B7/BG. /BI − /BF. /BC /BF/BJ/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU /B7→ /BE/B4 /C3 /B7/C3−/B5/C3 /B7/BC. /BC/BE/BD± /BC. /BC/BD/BC± /BC. /BC/BC/BI /BG/BH/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /C0 /BT/CA/BZ γγ→/C3 /B7/C3−/C3 /B7/C3−/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE/BD /BB/A0/BD/BJ /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/parenleftbig/C3 /C3π/parenrightbig/A0/BE/BD /BB/A0/BD/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BC/BJ± /BC. /BC/BC/BI /BC. /BC/BE/BF± /BC. /BC/BC/BJ± /BC. /BC/BC/BI/BC. /BC/BE/BF± /BC. /BC/BC/BJ± /BC. /BC/BC/BI /BC. /BC/BE/BF± /BC. /BC/BC/BJ± /BC. /BC/BC/BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /BU/BT/BU/CA /BU±→ /C3±η/CR/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE± /BC. /BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE± /BC. /BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BE± /BC. /BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE± /BC. /BF /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BD/BH± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BH± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BH± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BH± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC± /BC. /BH /BH/BG/BE± /BJ/BH /BF/BH/BU/BT/C1 /BC/BG /BU/BX/CB /C2/ψ→γ /BE/B4π /B7π−/B5/BD. /BC/BH± /BC. /BD/BJ± /BC. /BF/BG /BD/BF/BJ /BF/BH/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /C2/ψ→γ /BEπ /B7/BEπ−/BD. /BF± /BC. /BI /BE/BH /BF/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/BE. /BC /B7/BD. /BH − /BD. /BC /BG/BF/C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE ψ /B4/BE /CB /B5→η/CRγ/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BG± /BG/BH± /BH/BK /BE/BC/BG± /BG/BH± /BH/BK/BE/BC/BG± /BG/BH± /BH/BK /BE/BC/BG± /BG/BH± /BH/BK/BG/BJ/BL /BG/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /BU/BX/CB/BE /C2/ψ→ /BF/B4π /B7π−/B5γ/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF± /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BF± /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BF± /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BF± /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/B5/BD/BG. /BC± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BC± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG. /BC± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG. /BC± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BH /B7 /BE. /BD − /BE. /BH± /BE. /BD /BD/BL/BH /BG/BJ/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7/BD/BH± /BI /BE/BD/BF± /BF/BF /BF/BH/BU/BT/C1 /BC/BG /BU/BX/CB /C2/ψ→γ /D4 /D4/BD/BC± /BF± /BG /BD/BK /BF/BH/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /C2/ψ→γ /D4 /D4/BD/BD± /BI /BE/BF /BF/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/BE/BL /B7/BE /BL − /BD/BH /BG/BF/C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE ψ /B4/BE /CB /B5→η/CRγ /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig φφ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BJ /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC /B7/BF. /BH − /BF. /BE /BG. /BC /B7/BF. /BH − /BF. /BE /BG. /BC /B7/BF. /BH − /BF. /BE /BG. /BC /B7/BF. /BH − /BF. /BE /BU/BT /BZ/C4/C1/C6 /BK/BL /CB/C8/BX/BV /D4/D4→ /C3 /B7/C3−/C3 /B7/C3−/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BG /B7/BE. /BL − /BE. /BJ± /BD. /BG /BD/BC. /BG /B7/BE. /BL − /BE. /BJ± /BD. /BG/BD/BC. /BG /B7/BE. /BL − /BE. /BJ± /BD. /BG /BD/BC. /BG /B7/BE. /BL − /BE. /BJ± /BD. /BG/BE/BC /BG/BK/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /A3 /A3/C3 /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC /BL/BC /BF/BH/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /CT /B7/CT−→γ /A3 /A3/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BE/BH /BB/A0/BE/BG /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BE/BH /BB/A0/BE/BG /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BE/BH /BB/A0/BE/BG /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BE/BH /BB/A0/BE/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BJ /B7/BC. /BD/BL − /BC. /BD/BI± /BC. /BD/BE /BC. /BI/BJ /B7/BC. /BD/BL − /BC. /BD/BI± /BC. /BD/BE/BC. /BI/BJ /B7/BC. /BD/BL − /BC. /BD/BI± /BC. /BD/BE /BC. /BI/BJ /B7/BC. /BD/BL − /BC. /BD/BI± /BC. /BD/BE /BG/BL/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7/B8/A3 /A3/C3 /B7/A0/parenleftbig/C3 /C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/C3 /C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/C3 /C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/C3 /C3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF/BD< /BC. /BC/BF/BD< /BC. /BC/BF/BD< /BC. /BC/BF/BD/BL/BC /BF/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /C5/CA/C3/BF /C2/ψ→η/CRγ/A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BE< /BC. /BC/BD/BE< /BC. /BC/BD/BE< /BC. /BC/BD/BE/BL/BC /C0/C1/C5/BX/C4 /BK/BC /BU /C5/CA/C3/BE ψ /B4/BE /CB /B5→η/CRγ/BF/BH/CC/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI/BA /CF/CW/CT/D6/CT/D6/CT/D0/CT/DA/CP/D2/D8/B8 /D8/CW/CT /CT/D6/D6/D3 /D6/CX /D2 /D8 /CW /CX /D7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /D8/D6/CT/CP/D8/CT/CS /CP/D7 /CP /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CX/D2 /CR/D3/D1/D4/D9/D8/CX/D2/CV/CP/DA/CT/D6/CP/CV/CT/D7/BA/BF/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /C3∗ /BC /C3∗ /BCπ /B7π−/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL/BP/B4 /BD. /BL/BD± /BC. /BI/BG± /BC. /BG/BK/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5/BP/B4 /BD. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BJ/CD/D7/CX/D2/CV /BU/B4 /BU /B7→η/CR /C3 /B7/B5/BP /B4 /BD . /BE/BH± /BC. /BD/BE /B7/BC. /BD/BC − /BC. /BD/BE /B5× /BD/BC− /BF/CU/D6/D3/D1 /BY /BT/C6/BZ /BC/BF /CP/D2/CS /BU/B4 η/CR→/C3 /C3π /B5/BP/B4 /BH . /BH± /BD. /BJ/B5× /BD/BC− /BE/BA/BF/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4η/CR /B4/BD /CB /B5→φ /BE/B4π /B7π−/B5/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL</BC. /BI/BC/BF× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5 /B5/BP/BC . /BC/BD/BF/BA/BF/BL/CF /CT/CP /D6/CT /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CP/BC /B4/BL/BK/BC/B5 →ηπ /B5> /BC/BA/BH/BA/BG/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C5 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B5/CL × /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL/BP/B4 /BD. /BF± /BC. /BF /B7/BC. /BF − /BC. /BG /B5× /BD/BC− /BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP/B4/BD. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BD/BW/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /BU/B4 /BU±→ /C3±η/CR /B5/BU /B4η/CR→ /C3 /C3π /B5/BP /B4 /BJ . /BG± /BC. /BH± /BC. /BJ/B5×/BD/BC− /BH/D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /BU /CP/D2/CS /BU/B4 /BU±→ /C3±η/CR /B5/BP /B4 /BK . /BJ± /BD. /BH/B5× /BD/BC− /BF/D6/CT/D4 /D3 /D6/D8/CT/CS/CX/D2 /BT /CD/BU/BX/CA/CC /BC/BI /BX /BA/BG/BE/BT/DA/CT/D6/CP/CV/CT /CU/D6/D3/D1 /C3 /B7/C3−π /BC/CP/D2/CS /C3±/C3 /BC/CBπ∓/CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/BA/BG/BF/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BC/BE/BK± /BC. /BC/BC/BC/BI/BA/BG/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /C3 /B7/C3−/BE/B4π /B7π−/B5/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL/BP/B4 /BD. /BE/BD± /BC. /BF/BE± /BC. /BE/BG/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5/BP/B4 /BD. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BH/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /BU/B4η/CR→ /C3±/C3 /BC/CBπ∓/B5/B8 /BU/B4η/CR→ φφ /B5/B8 /BU/B4η/CR→/C3 /B7/C3−π /B7π−/B5/B8 /CP/D2/CS /BU/B4 η/CR→ /BEπ /B7/BEπ−/B5/BA/BG/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BT /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4η/CR /B4/BD /CB /B5→ /BF/B4π /B7π−/B5/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL /BP/B4/BE. /BH/BL± /BC. /BF/BE± /BC. /BG/BJ/B5× /BD/BC− /BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5/BP/B4 /BD. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BJ/CF/CD /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /D4 /D4 /B5/CL× /CJ/BU/B4 /BU /B7→η/CR /C3 /B7/B5/CL /BP /B4/BD . /BG/BE± /BC. /BD/BD /B7/BC. /BD/BI − /BC. /BE/BC /B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→η/CR /C3 /B7/B5/BP /B4 /BL . /BD± /BD. /BF/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8/DA/CP/D0/D9/CT/BA /BG/BK/CF/CD /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /A3 /A3 /B5/CL× /CJ/BU/B4 /BU /B7→η/CR /C3 /B7/B5 /CL/BP/B4 /BC . /BL/BH /B7/BC. /BE/BH − /BC. /BE/BE /B7/BC. /BC/BK − /BC. /BD/BD /B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→η/CR /C3 /B7/B5/BP /B4 /BL . /BD± /BD. /BF/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8/DA/CP/D0/D9/CT/BA /BG/BL/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 η/CR→ /A3 /A3 /B8 /D4 /D4 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/CF /CD /BC /BI /BA /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG /B7/BD. /BD − /BC. /BK± /BC. /BF /BE. /BG /B7/BD. /BD − /BC. /BK± /BC. /BF/BE. /BG /B7/BD. /BD − /BC. /BK± /BC. /BF /BE. /BG /B7/BD. /BD − /BC. /BK± /BC. /BF/BD/BF /BH/BC/CF/C1/BV/C0/CC /BC/BK /BU/BX/C4/C4 /BU±→ /C3±γγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BK/BC /B7/BC. /BI/BJ − /BC. /BH/BK± /BD. /BC /BH/BD/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ < /BL /BL/BC /BH/BE/BU/C1/CB/BX/C4/C4/C7 /BL/BD /BW/C5/BE /C2/ψ→γγγ/BI /B7/BG − /BF± /BG /BH/BD/BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ < /BD/BK /BL/BC /BH/BF/BU/C4/C7/C7/C5 /BK/BF /BV/BU/BT/C4 /C2/ψ→η/CRγ /BL/BK/BD /BL/BK/BD/BL/BK/BD /BL/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/CR /B4/BD /CB /B5/B8 /C2/ψ /B4/BD /CB /B5 /BH/BC/CF /C1 /BV /C0 /CC/BC /BK/D6 /CT /D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→γγ /B5/CL× /CJ/BU/B4 /BU /B7→η/CR /C3 /B7/B5/CL /BP /B4/BE . /BE /B7/BC. /BL − /BC. /BJ /B7/BC. /BG − /BC. /BE /B5× /BD/BC− /BJ/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→η/CR /C3 /B7/B5/BP /B4 /BL . /BD± /BD. /BF/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8/DA/CP/D0/D9/CT/BA /BH/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /D8/D3/D8/CP/D0 /CP/D2/CS /D8 /DB /D3/B9/D4/CW/D3/D8/D3/D2 /DB/CX/CS/D8/CW /D5/D9/D3/D8/CT/CS /CQ /DD /D8/CW/CT /D7/CP/D1/CT/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BH/BE/CC/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI/BA /CF/CW/CT/D6/CT/D6/CT/D0/CT/DA/CP/D2/D8/B8 /D8/CW/CT /CT/D6/D6/D3 /D6 /CX/D2 /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D7 /D8/D6/CT/CP/D8/CT/CS /CP/D7 /CP /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CX/D2 /CR/D3/D1/D4/D9/D8/CX/D2/CV/CP/DA/CT/D6/CP/CV/CT/D7/BA/BH/BF/CD/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI/BA/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BE/BK /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BI± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA/BC. /BE/BE/BG /B7/BC. /BC/BF/BK − /BC. /BC/BF/BJ± /BC. /BC/BE/BC /BD/BL/BC /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /BX/BK/BF/BH /D4/D4→η/CR→γγ/BC. /BF/BF/BI /B7/BC. /BC/BK/BC − /BC. /BC/BJ/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /BX/BJ/BI/BC /D4/D4→γγ/BC. /BI/BK /B7/BC. /BG/BE − /BC. /BF/BD /BD/BE /BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /CU/CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL/BC< /BL/BC< /BL/BC< /BL/BC/BL/BC /BH/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /BU/BX/CB/BE /C2/ψ→π /B7π−γ/BH/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→π /B7π−/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL< /BD. /BD×/BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BF/BA/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI/BC< /BI/BC< /BI/BC< /BI/BC/BL/BC /BH/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /BU/BX/CB/BE /C2/ψ→π /BCπ /BCγ/BH/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→π /BCπ /BC/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL< /BC. /BJ/BD×/BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BF/BA/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK/BC< /BK/BC< /BK/BC< /BK/BC/BL/BC /BH/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /BU/BX/CB/BE /C2/ψ→ /C3 /B7/C3−γ/BH/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /C3 /B7/C3−/B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL< /BC. /BL/BI×/BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BF/BA/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BC< /BG/BC< /BG/BC< /BG/BC/BL/BC /BH/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /BU/BX/CB/BE /C2/ψ→ /C3 /BC/CB /C3 /BC/CBγ/BH/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BD /CB /B5→ /C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /CL< /BC. /BH/BF×/BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→γη/CR /B4/BD /CB /B5/B5 /BP /BC . /BC/BD/BF/BA η/CR /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CR /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/CR /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CR /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/BX/C0/BT/CA/BT /BC/BK /BX/C8/C2 /BV/BH/BF /BD /CB/BA /CD/CT/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/CF/C1/BV/C0/CC /BC/BK /C8/C4 /BU/BI/BI/BE /BF/BE/BF /C2/BA /CF/CX/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BJ /C8/CA/C4 /BL/BK/BC/BK /BE/BC/BC/BD /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BT /C8/C4 /BU/BI/BF/BF /BD/BL /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BU /BX/C8/C2 /BV/BG/BH /BF/BF/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/BX /C8/CA/C4 /BL/BI /BC/BH/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CF/CD /BC/BI /C8/CA/C4 /BL/BJ /BD/BI/BE/BC/BC/BF /BV/BA/B9/C0/BA /CF /D9 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C4 /C8/CA /BW/BJ/BE /BC/BJ/BE/BC/BC/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/C7 /BC/BH /C8/C4 /BU/BI/BE/BD /BG/BD /BV/BA/BV/BA /C3/D9/D3 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG/BZ /C8/CA /BW/BJ/BC /BC/BJ/BD/BD/BC/BE /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/C5 /C8/CA /BW/BJ/BC /BD/BD/BE/BC/BC/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C6/BX/CA /BC/BG /C8/CA/C4 /BL/BE /BD/BG/BE/BC/BC/BD /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BG/BW /C8/CA/C4 /BL/BE /BD/BG/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG/BU /C8/CA /BW/BJ/BC /BC/BD/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1/BC/BG /C8/C4 /BU/BH/BJ/BK/BD/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF/C2 /BX/C8/C2 /BV/BF/BD /BG/BK/BD /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BF /C8/C4 /BU/BH/BI/BI /BG/BH /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BF /C8/C4 /BU/BH/BH/BH /BD/BJ/BG /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BY /BT/C6/BZ /BC/BF /C8/CA/C4 /BL/BC /BC/BJ/BD/BK/BC/BD /BY/BA /BY /CP/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C0/CD/BT/C6/BZ 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/BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BL/BI. /BL/BD/BI± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC/BL/BI. /BL/BD/BI± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC/BL/BI. /BL/BD/BJ± /BC. /BC/BD/BC± /BC. /BC/BC/BJ /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /C3/BX/BW/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/BC/BL/BI. /BK/BL± /BC. /BC/BL /BH/BC/BE /BD/BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC /BC /C7/C4 /CH /BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/BC/BL/BI. /BL/BD± /BC. /BC/BF± /BC. /BC/BD /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−/BF/BC/BL/BI. /BL/BH± /BC. /BD± /BC. /BF /BD/BL/BF /BU/BT /BZ/C4/C1/C6 /BK/BJ /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BC/BL/BJ. /BH± /BC. /BF /BZ/CA/C1/BU/CD/CB/C0/C1/C6 /BL/BI /BY/C5/C8/CB /BH/BD/BHπ−/BU/CT→ /BEµ /CG/BF/BC/BL/BK. 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× /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BE /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2 < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BF /A6 /BC /A3 < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BGφπ /BC< /BI. /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7 /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /D7/D8/CP/CQ/D0/CT /CW/CP/CS/D6/D3/D2/D7/A0/BJ/BH /BE/B4π /B7π−/B5π /BC/B4 /BG. /BD± /BC. /BH /B5/B1 /CB/BP/BE/BA/BG/A0/BJ/BI /BF/B4π /B7π−/B5π /BC/B4 /BE. /BL± /BC. /BI /B5/B1/A0/BJ/BJπ /B7π−π /BC/B4 /BE. /BC/BJ± /BC. /BD/BF/B5 /B1 /CB/BP/BD/BA/BJ/A0/BJ/BKπ /B7π−π /BC/C3 /B7/C3−/B4 /BD. /BJ/BL± /BC. /BE/BL/B5 /B1 /CB/BP/BE/BA/BE/A0/BJ/BL /BG/B4π /B7π−/B5π /BC/B4 /BL. /BC± /BF. /BC /B5× /BD/BC− /BF/A0/BK/BCπ /B7π−/C3 /B7/C3−/B4 /BI. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BK/BDπ /B7π−/C3 /B7/C3−η /B4 /BD. /BK/BG± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BK/BEπ /BCπ /BC/C3 /B7/C3−/B4 /BE. /BG/BH± /BC. /BF/BD/B5× /BD/BC− /BF/A0/BK/BFηφ /CU/BC /B4/BL/BK/BC/B5→ηφπ /B7π−/B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BG/A0/BK/BG /C3 /C3π /B4 /BI. /BD± /BD. /BC /B5× /BD/BC− /BF/A0/BK/BH /BE/B4π /B7π−/B5 /B4 /BF. /BH/BH± /BC. /BE/BF/B5× /BD/BC− /BF/A0/BK/BI /BF/B4π /B7π−/B5 /B4 /BG. /BF± /BC. /BG /B5× /BD/BC− /BF/A0/BK/BJ /BE/B4π /B7π−π /BC/B5 /B4 /BD. /BI/BE± /BC. /BE/BD/B5 /B1/A0/BK/BK /BE/B4π /B7π−/B5η /B4 /BE. /BE/BL± /BC. /BE/BG/B5× /BD/BC− /BF/A0/BK/BL /BF/B4π /B7π−/B5η /B4 /BJ. /BE± /BD. /BH /B5× /BD/BC− /BG/A0/BL/BC /D4 /D4 /B4 /BE. /BD/BJ± /BC. /BC/BJ/B5× /BD/BC− /BF/A0/BL/BD /D4 /D4π /BC/B4 /BD. /BC/BL± /BC. /BC/BL/B5× /BD/BC− /BF/A0/BL/BE /D4 /D4π /B7π−/B4 /BI. /BC± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BL/BF /D4 /D4π /B7π−π /BC/CJ /CQ /CL /B4 /BE. /BF± /BC. /BL /B5× /BD/BC− /BF/CB/BP/BD/BA/BL/A0/BL/BG /D4 /D4η /B4 /BE. /BC/BL± /BC. /BD/BK/B5× /BD/BC− /BF/A0/BL/BH /D4 /D4ρ < /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL/BI /D4 /D4ω /B4 /BD. /BD/BC± /BC. /BD/BH/B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BL/BJ /D4 /D4η/prime/B4/BL/BH/BK/B5 /B4 /BL± /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BJ/A0/BL/BK /D4 /D4φ /B4 /BG. /BH± /BD. /BH /B5× /BD/BC− /BH /A0/BL/BL /D2 /D2 /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BC/BC /D2 /D2π /B7π−/B4 /BG± /BG /B5× /BD/BC− /BF/A0/BD/BC/BD /A6 /BC /A6 /BC/B4 /BD. /BE/BL± /BC. /BC/BL/B5× /BD/BC− /BF/A0/BD/BC/BE /BE/B4π /B7π−/B5 /C3 /B7/C3−/B4 /BG. /BJ± /BC. /BJ /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BD/BC/BF /D4 /D2π−/B4 /BE. /BD/BE± /BC. /BC/BL/B5× /BD/BC− /BF/A0/BD/BC/BG /D2/C6 /B4/BD/BG/BG/BC/B5 /D7/CT/CT/D2/A0/BD/BC/BH /D2/C6 /B4/BD/BH/BE/BC/B5 /D7/CT/CT/D2/A0/BD/BC/BI /D2/C6 /B4/BD/BH/BF/BH/B5 /D7/CT/CT/D2/A0/BD/BC/BJ /A4 /A4 /B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BK/A0/BD/BC/BK /A3 /A3 /B4 /BD. /BI/BD± /BC. /BD/BH/B5× /BD/BC− /BF/CB/BP/BE/BA/BC/A0/BD/BC/BL /A3 /A6−π /B7/B4/D3 /D6 /CR/BA/CR/BA/B5 /CJ /CP /CL /B4 /BK. /BF± /BC. /BJ /B5× /BD/BC− /BG/CB/BP/BD/BA/BE/A0/BD/BD/BC /D4/C3− /A3 /B4 /BK. /BL± /BD. /BI /B5× /BD/BC− /BG/A0/BD/BD/BD /BE/B4 /C3 /B7/C3−/B5 /B4 /BJ. /BI± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BD/BE /D4/C3− /A6 /BC/B4 /BE. /BL± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BD/BF /C3 /B7/C3−/B4 /BE. /BF/BJ± /BC. /BF/BD/B5× /BD/BC− /BG/A0/BD/BD/BG /C3 /BC/CB /C3 /BC/C4 /B4 /BD. /BG/BI± /BC. /BE/BI/B5× /BD/BC− /BG/CB/BP/BE/BA/BJ/A0/BD/BD/BH /A3 /A3η /B4 /BE. /BI± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BD/BI /A3 /A3π /BC< /BI. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BD/BJ /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA /B4 /BI. /BH± /BD. /BD /B5× /BD/BC− /BG/A0/BD/BD/BKπ /B7π−/B4 /BD. /BG/BJ± /BC. /BE/BF/B5× /BD/BC− /BG/A0/BD/BD/BL /A3 /A6 /B7 /CR/BA/CR/BA < /BD. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BE/BC /C3 /BC/CB /C3 /BC/CB< /BD × /BD/BC− /BI/BV/C4/BP/BL/BH/B1/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BD/BE/BDγη/CR /B4/BD /CB /B5 /B4 /BD. /BF± /BC. /BG /B5/B1/A0/BD/BE/BEγπ /B7π−/BEπ /BC/B4 /BK. /BF± /BF. /BD /B5× /BD/BC− /BF/A0/BD/BE/BFγηππ /B4 /BI. /BD± /BD. /BC /B5× /BD/BC− /BF/A0/BD/BE/BG γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/B4 /BI. /BE± /BE. /BG /B5× /BD/BC− /BG/A0/BD/BE/BHγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γ /C3 /C3π /CJ /CR /CL /B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BF/CB/BP/BD/BA/BI/A0/BD/BE/BIγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγρ /BC/B4 /BJ. /BK± /BE. /BC /B5× /BD/BC− /BH/CB/BP/BD/BA/BK/A0/BD/BE/BJγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γηπ /B7π−/B4 /BF. /BC± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BKγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγφ < /BK. /BE × /BD/BC− /BH/BV/C4/BP/BL/BH/B1/A0/BD/BE/BLγρρ /B4 /BG. /BH± /BC. /BK /B5× /BD/BC− /BF/A0/BD/BF/BCγρω < /BH. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BDγρφ < /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF/BEγη/prime/B4/BL/BH/BK/B5 /B4 /BG. /BJ/BD± /BC. /BE/BJ/B5× /BD/BC− /BF/CB/BP/BD/BA/BD/A0/BD/BF/BFγ /BEπ /B7/BEπ−/B4 /BE. /BK± /BC. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BL/A0/BD/BF/BG γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BL. /BH± /BD. /BJ /B5× /BD/BC− /BG/A0/BD/BF/BH γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/B9/D2/CP/D2/D8/B5 /B4 /BK. /BE± /BD. /BL /B5× /BD/BC− /BG/A0/BD/BF/BIγ /C3 /B7/C3−π /B7π−/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BF/BJγ /CU/BG /B4/BE/BC/BH/BC/B5 /B4 /BE. /BJ± /BC. /BJ /B5× /BD/BC− /BF/A0/BD/BF/BKγωω /B4 /BD. /BI/BD± /BC. /BF/BF/B5× /BD/BC− /BF/A0/BD/BF/BLγη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γρ /BCρ /BC/B4 /BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BF/A0/BD/BG/BCγ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BD. /BG/BF± /BC. /BD/BD/B5× /BD/BC− /BF/A0/BD/BG/BDγ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3 /B4 /BK. /BH /B7/BD. /BE − /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BE/A0/BD/BG/BEγ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ /B4 /BG. /BC± /BD. /BC /B5× /BD/BC− /BG/A0/BD/BG/BFγ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω /B4 /BF. /BD± /BD. /BC /B5× /BD/BC− /BG/A0/BD/BG/BGγη /B4 /BL. /BK± /BD. /BC /B5× /BD/BC− /BG/CB/BP/BD/BA/BJ/A0/BD/BG/BHγ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π /B4 /BJ. /BL± /BD. /BF /B5× /BD/BC− /BG/A0/BD/BG/BIγ /CU/BD /B4/BD/BE/BK/BH/B5 /B4 /BI. /BD± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BG/BJγ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/B4 /BG. /BH± /BD. /BE /B5× /BD/BC− /BG/A0/BD/BG/BKγ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BG. /BH /B7/BC. /BJ − /BC. /BG /B5× /BD/BC− /BG/A0/BD/BG/BLγ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω /B4 /BE. /BK± /BD. /BK /B5× /BD/BC− /BG/A0/BD/BH/BCγ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω /B4 /BE. /BC± /BD. /BG /B5× /BD/BC− /BG/A0/BD/BH/BDγ /CU/BE /B4/BD/BL/BH/BC/B5 → γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BJ. /BC± /BE. /BE /B5× /BD/BC− /BG/A0/BD/BH/BEγ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5 /B4 /BG. /BC± /BD. /BF /B5× /BD/BC− /BF/A0/BD/BH/BFγφφ /B4 /BG. /BC± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BE/BA/BD/A0/BD/BH/BGγ /D4 /D4 /B4 /BF. /BK± /BD. /BC /B5× /BD/BC− /BG/A0/BD/BH/BHγη /B4/BE/BE/BE/BH/B5 /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BH/BIγη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/B4 /BD. /BF± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BH/BJγη /B4/BD/BJ/BI/BC/B5 →γωω /B4 /BD. /BL/BK± /BC. /BF/BF/B5× /BD/BC− /BF/A0/BD/BH/BKγ /CG /B4/BD/BK/BF/BH/B5 /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BH/BLγ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL /B4 /BJ± /BG /B5× /BD/BC− /BG/CB/BP/BE/BA/BD/A0/BD/BI/BCγπ /BC/B4 /BF. /BF /B7/BC. /BI − /BC. /BG /B5× /BD/BC− /BH/A0/BD/BI/BDγ /D4 /D4π /B7π−< /BJ. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI/BEγ /A3 /A3 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI/BF /BFγ < /BH. /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BI/BGγ /CU/BC /B4/BE/BE/BC/BC/B5/A0/BD/BI/BHγ /CU/C2 /B4/BE/BE/BE/BC/B5 > /BE. /BH/BC × /BD/BC− /BF/BV/C4/BP/BL/BL/BA/BL/B1/A0/BD/BI/BIγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ /B4 /BK± /BG /B5× /BD/BC− /BH/A0/BD/BI/BJγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3 /B4 /BK. /BD± /BF. /BC /B5× /BD/BC− /BH /BL/BK/BF /BL/BK/BF/BL/BK/BF /BL/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/BD/BI/BKγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4 /B4 /BD. /BH± /BC. /BK /B5× /BD/BC− /BH/A0/BD/BI/BLγ /CU/BC /B4/BD/BH/BC/BC/B5 > /B4 /BH. /BJ± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BJ/BCγ /CT /B7/CT−/B4 /BK. /BK± /BD. /BG /B5× /BD/BC− /BF/CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7 /CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7/CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7 /CF /CT/CP/CZ /CS/CT/CR/CP /DD/D7/A0/BD/BJ/BD /BW−/CT /B7ν/CT /B7 /CR/BA/CR/BA < /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BE /BW /BC/CT /B7/CT−/B7/CR /BA /CR /BA < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BF /BW−/D7 /CT /B7ν/CT /B7 /CR/BA/CR/BA < /BF. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8 /BV/CW/CP /D6/CV/CT /CR/D3/D2/CY/D9/CV/CP/D8/CX/D3/D2 /B4 /BV /B5/B8 /C8 /CP /D6/CX/D8 /DD/B4 /C8 /B5/B8/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /C4/CT/D4/D8/D3/D2 /BY /CP/D1/CX/D0/DD /D2/D9/D1/CQ /CT/D6 /B4 /C4/BY /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7/A0/BD/BJ/BGγγ /BV < /BE. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BH /CT±µ∓/C4/BY < /BD. /BD × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BI /CT±τ∓/C4/BY < /BK. /BF × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BJ/BJµ±τ∓/C4/BY < /BE. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/CJ /CP /CL/CC /CW /CT /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CR/CW/CP /D6/CV/CT /D7/D8/CP/D8/CT/D7 /D3 /D6 /D4/CP /D6/D8/CX/CR/D0/CT/BB/CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT/D7/D8/CP/D8/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/BA/CJ /CQ /CL /C1/D2/CR/D0/D9/CS/CT/D7 /D4 /D4π /B7π−γ /CP/D2/CS /CT/DC/CR/D0/D9/CS/CT/D7 /D4 /D4η /B8 /D4 /D4ω /B8 /D4 /D4η/prime/BA/CJ /CR /CL /CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT η /B4/BD/BG/BC/BH/B5 Ꜽ/CX /D2/D8 /CW /CT η /B4/BD/BG/BC/BH/B5 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA /C2/ψ /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C2/ψ /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/C2/ψ /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /C2/ψ /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BG. /BD± /BK. /BD /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BH/BL± /BE/BG /BU/BT/C4/BW/C1/C6/C1/B9/BA/BA/BA /BJ/BH /BY/CA/BT /BZ /CT /B7/CT−/BH/BL± /BD/BG /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BH/BC± /BE/BH /BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BF /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BF /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BF /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BF/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BJ/BD± /BC. /BD/BI /BD/BF/CZ /BK/BT/BW /BT/C5/CB /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−γ/BH. /BH/BJ± /BC. /BD/BL /BJ/BA/BK/CZ /BK/BT /CD/BU/BX/CA/CC /BC/BG /BU/BT/BU/CA /CT /B7/CT−→µ /B7µ−γ/BH. /BD/BG± /BC. /BF/BL /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BH. /BF/BI /B7/BC. /BE/BL − /BC. /BE/BK /BL/C0/CB/CD/BX/C0 /BL/BE /CA/CE/CD/BX /CB/CT/CT /A7 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB/BG. /BJ/BE± /BC. /BF/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BK/BL /CA/CE/CD/BX /CB/CT/CT /A7 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB/BG. /BG± /BC. /BI /BL/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BG. /BI± /BC. /BK /BD/BC/BU/BT/C4/BW/C1/C6/C1/B9/BA/BA/BA /BJ/BH /BY/CA/BT /BZ /CT /B7/CT−/BG. /BK± /BC. /BI /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BG. /BI± /BD. /BC /BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/BK/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /A0/B4 /CT /B7/CT−/B5× /BU/B4µ /B7µ−/B5 /D9/D7/CX/D2/CV /BU/B4 µ /B7µ−/B5/BP/B4/BH. /BL/BF± /BC. /BC/BI/B5/B1/BA/BL/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CT /B7/CT−/B8µ /B7µ−/B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/CW/CP/D2/D2/CT/D0/D7 /CP/D7/D7/D9/D1/CX/D2/CV /A0/B4 /CT /B7/CT−/B5/BP/A0 /B4µ /B7µ−/B5/BA/BD/BC/BT/D7/D7/D9/D1/CX/D2/CV /CT/D5/D9/CP/D0 /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CU/D3 /D6 /CT /B7/CT−/CP/D2/CSµ /B7µ−/BA/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/A0/BG/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BD/BF± /BC. /BH/BE /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BG. /BK± /BC. /BI /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BH± /BD /BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/A0/parenleftbig γγ/parenrightbig/A0/BD/BJ/BG /A0/parenleftbig γγ/parenrightbig/A0/BD/BJ/BG /A0/parenleftbig γγ/parenrightbig/A0/BD/BJ/BG /A0/parenleftbig γγ/parenrightbig/A0/BD/BJ/BG/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG< /BH. /BG< /BH. /BG< /BH. /BG/BL/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT− /C2/ψ /B4/BD 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/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG± /BC. /BK /BD/BD/BU/BT/C4/BW/C1/C6/C1/B9/BA/BA/BA /BJ/BH /BY/CA/BT /BZ /CT /B7/CT−/BF. /BL± /BC. /BK /BD/BD/BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/BD/BD/BW/CP/D8/CP /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D3 /D6/D4 /CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CP/CQ/D3/DA/CT/BA /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BH± /BC. /BC/BE /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BC. /BF/BE± /BC. /BC/BJ /BD/BE/BU/BT/C4/BW/C1/C6/C1/B9/BA/BA/BA /BJ/BH /BY/CA/BT /BZ /CT /B7/CT−/BC. /BF/BG± /BC. /BC/BL /BD/BE/BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/BC. /BF/BI± /BC. /BD/BC /BD/BE/BY /C7/CA/BW /BJ/BH /CB/C8/BX/BV /CT /B7/CT−/BD/BE/BW/CP/D8/CP /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D3 /D6/D4 /CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CP/CQ/D3/DA/CT/BA/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BF/BH± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BF/BH± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BF/BH± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BF/BH± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BF/BK/BG± /BC. /BC/BC/BH/BK± /BC. /BC/BC/BJ/BD /BD/BF/CZ /BT/BW /BT/C5/CB /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−γ/BC. /BF/BF/BC/BD± /BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BJ/BF /BJ/BA/BK/CZ /BT /CD/BU/BX/CA/CC /BC/BG /BU/BT/BU/CA /CT /B7/CT−→µ /B7µ−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BD± /BC. /BC/BL /BW /BT/CB/C8 /BJ/BH /BW /BT/CB/C8 /CT /B7/CT−/BC. /BF/BK± /BC. /BC/BH /BD/BF/BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/BD/BF/BW/CP/D8/CP /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D3 /D6/D4 /CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CP/CQ/D3/DA/CT/BA/A0/parenleftbig ωπ /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /A0/parenleftbig ωπ /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0/A0/parenleftbig ωπ /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0 /A0/parenleftbig ωπ /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/BD/BC− /BE/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BF± /BC. /BE /BE. /BE± /BC. /BF± /BC. /BE/BE. /BE± /BC. /BF± /BC. /BE /BE. /BE± /BC. /BF± /BC. /BE/BD/BJ/BC /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−π /BCγ/A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BF /BB/A0 /A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BF /BB/A0/A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BF /BB/A0 /A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/BD/BC− /BE/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI± /BC. /BD/BL± /BC. /BC/BD /BC. /BL/BI± /BC. /BD/BL± /BC. /BC/BD/BC. /BL/BI± /BC. /BD/BL± /BC. /BC/BD /BC. /BL/BI± /BC. /BD/BL± /BC. /BC/BD/BF/BH /BD/BG/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φ /BE/B4π /B7π−/B5γ/BD/BG/BT /CD/BU/BX/CA/CC /BC/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φ /BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /CL/BP/B4 /BC . /BG/BJ± /BC. /BC/BL± /BC. /BC/BF/B5× /BD/BC− /BE/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/D3 /D9 /D6/CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BF± /BC. /BJ± /BC. /BD /BH. /BF± /BC. /BJ± /BC. /BD/BH. /BF± /BC. /BJ± /BC. /BD /BH. /BF± /BC. /BJ± /BC. /BD/BD/BC/BF /BD/BH/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/BD/BH/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /CL/BP/BE . /BI/BD± /BC. /BF/BC± /BC. /BD/BK /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /A0/BF /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BE± /BC. /BE/BG± /BC. /BC/BD /BD. /BC/BE± /BC. /BE/BG± /BC. /BC/BD/BD. /BC/BE± /BC. /BE/BG± /BC. /BC/BD /BD. /BC/BE± /BC. /BE/BG± /BC. /BC/BD/BE/BC± /BH /BD/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ/BD/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →φπ /B7π−/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL× /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5/CL /BP /BC . /BH/BC± /BC. /BD/BD± /BC. /BC/BG /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /A0/BF /BB/A0 /A0/parenleftbig φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /A0/BF /BB/A0/A0/parenleftbig φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /A0/BF /BB/A0 /A0/parenleftbig φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BF± /BC. /BK/BK± /BC. /BC/BG /BF. /BD/BF± /BC. /BK/BK± /BC. /BC/BG/BF. /BD/BF± /BC. /BK/BK± /BC. /BC/BG /BF. /BD/BF± /BC. /BK/BK± /BC. /BC/BG/BE/BF /BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCπ /BCγ/BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /CL/BP/BD . /BH/BG± /BC. /BG/BC± /BC. /BD/BI /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /A0/BF /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BI± /BC. /BG/BC± /BC. /BC/BD /BC. /BL/BI± /BC. /BG/BC± /BC. /BC/BD/BC. /BL/BI± /BC. /BG/BC± /BC. /BC/BD /BC. /BL/BI± /BC. /BG/BC± /BC. /BC/BD/BJ. /BC± /BE. /BK /BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /BCπ /BC/C3 /B7/C3−γ/BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →φπ /BCπ /BC/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL× /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5/CL /BP /BC . /BG/BJ± /BC. /BD/BL± /BC. /BC/BH /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /A0/BF /BB/A0/A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /A0/BF /BB/A0 /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BC. /BJ± /BC. /BD /BG. /BC± /BC. /BJ± /BC. /BD/BG. /BC± /BC. /BJ± /BC. /BD /BG. /BC± /BC. /BJ± /BC. /BD/BG/BG± /BJ /BD/BL, /BE/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ/BD/BL/CD/D7/CX/D2/CV /BU/B4 φ→ /B4K /B7K /B5−/B5 /BP /B4/BG/BL . /BF± /BC. /BI/B5/B1/BA /BE/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL×/CJ/BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5 /CL/BP/BF . /BG/BD± /BC. /BH/BH± /BC. /BE/BK /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 → ππ /B5 /BP /B4/BK/BG . /BK /B7/BE. /BG − /BD. /BE /B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /A0/BF /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BK /BC. /BD/BE/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BK/BC. /BD/BE/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BK /BC. /BD/BE/BE± /BC. /BC/BC/BH± /BC. /BC/BC/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL. /BC± /BD. /BJ± /BD. /BF /BE/BL. /BC± /BD. /BJ± /BD. /BF/BE/BL. /BC± /BD. /BJ± /BD. /BF /BE/BL. /BC± /BD. /BJ± /BD. /BF/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3∗/B4/BK/BL/BE/B5−γ /BL/BK/BG /BL/BK/BG/BL/BK/BG /BL/BK/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BF /BB/A0/A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI. /BI± /BE. /BH± /BD. /BH /BE/BI. /BI± /BE. /BH± /BD. /BH/BE/BI. /BI± /BE. /BH± /BD. /BH /BE/BI. /BI± /BE. /BH± /BD. /BH/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC /C3∗/B4/BK/BL/BE/B5 /BCγ/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BF /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL/BI± /BC. /BK/BH± /BC. /BJ/BC /BD/BC. /BL/BI± /BC. /BK/BH± /BC. /BJ/BC/BD/BC. /BL/BI± /BC. /BK/BH± /BC. /BJ/BC /BD/BC. /BL/BI± /BC. /BK/BH± /BC. /BJ/BC/BD/BH/BH /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCγ/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BF /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BF /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BJ/BI± /BD. /BJ/BC± /BD. /BC/BC /BD/BI. /BJ/BI± /BD. /BJ/BC± /BD. /BC/BC/BD/BI. /BJ/BI± /BD. /BJ/BC± /BD. /BC/BC /BD/BI. /BJ/BI± /BD. /BJ/BC± /BD. /BC/BC/BK/BL /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC/CB /C3±π∓γ/A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BF /BB/A0/A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BF /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BJ/BC± /BD. /BJ/BC± /BD. /BC/BC /BD/BJ. /BJ/BC± /BD. /BJ/BC± /BD. /BC/BC/BD/BJ. /BJ/BC± /BD. /BJ/BC± /BD. /BC/BC /BD/BJ. /BJ/BC± /BD. /BJ/BC± /BD. /BC/BC/BL/BG /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC/CB /C3±π∓γ/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BF /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI. /BF± /BD. /BF± /BE. /BD /BF/BI. /BF± /BD. /BF± /BE. /BD/BF/BI. /BF± /BD. /BF± /BE. /BD /BF/BI. /BF± /BD. /BF± /BE. /BD/BD/BH/BK/BI± /BH/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BF. /BI± /BE. /BJ± /BE. /BJ /BE/BF/BF /BE/BD/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/BE/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /A0/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /A0/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BK± /BC. /BG/BC± /BC. /BD/BD /BD. /BE/BK± /BC. /BG/BC± /BC. /BD/BD/BD. 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/B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /A0/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /A0/BF /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /A0/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BF± /BH± /BD/BK /BF/BC/BF± /BH± /BD/BK/BF/BC/BF± /BH± /BD/BK /BF/BC/BF± /BH± /BD/BK/BG/BL/BL/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BCγ /A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF /BB/A0/A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BF. /BI± /BH. /BC± /BC. /BG /BH/BF. /BI± /BH. /BC± /BC. /BG/BH/BF. /BI± /BH. /BC± /BC. /BG /BH/BF. /BI± /BH. /BC± /BC. /BG/BJ/BK/BK /BE/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BE/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ωπ /B7π−/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4ω /B4/BJ/BK/BE/B5 →π /B7π−π /BC/B5/CL /BP/BG /BJ. /BK± /BF. /BD± /BF. /BE /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4ω /B4/BJ/BK/BE/B5 →π /B7π−π /BC/B5 /BP /B4/BK/BL . /BE± /BC. /BJ/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /A0/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /A0/BF /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /A0/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BG± /BC. /BL/BK± /BC. /BC/BF /BE. /BE/BG± /BC. /BL/BK± /BC. /BC/BF/BE. /BE/BG± /BC. /BL/BK± /BC. /BC/BF /BE. /BE/BG± /BC. /BL/BK± /BC. /BC/BF/BL /BE/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ηπ /B7π−γ/BE/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ηπ /B7π−/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4η→π /B7π−π /BC/B5/CL /BP /BC . /BH/BD± /BC. /BE/BE± /BC. /BC/BF /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η→ π /B7π−π /BC/B5 /BP /B4/BE/BE . /BJ/BF± /BC. /BE/BK/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /A0/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /A0/BF /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /A0/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF. /BD± /BE. /BG± /BC. /BD /BD/BF. /BD± /BE. /BG± /BC. /BD/BD/BF. /BD± /BE. /BG± /BC. /BD /BD/BF. /BD± /BE. /BG± /BC. /BD/BK/BH /BE/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5ηγ/BE/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /BE/B4π /B7π−/B5η/parenrightbig× /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4η→ /BEγ /B5/CL /BP /BH . /BD/BI± /BC. /BK/BH± /BC. /BF/BL /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η→ /BEγ /B5/BP/B4/BF/BL. /BF/BD± /BC. /BE/BC/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /A0/BF /BB/A0/A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /A0/BF /BB/A0 /A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BJ. /BC± /BG. /BF± /BI. /BG /BD/BC/BJ. /BC± /BG. /BF± /BI. /BG/BD/BC/BJ. /BC± /BG. /BF± /BI. /BG /BD/BC/BJ. /BC± /BG. /BF± /BI. /BG/BJ/BI/BK /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−π /BCγ/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /A0/BF /BB/A0 /A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /A0/BF /BB/A0/A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /A0/BF /BB/A0 /A0/parenleftbig φη/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BE. /BJ± /BC. /BG /BI. /BD± /BE. /BJ± /BC. /BG/BI. /BD± /BE. /BJ± /BC. /BG /BI. /BD± /BE. /BJ± /BC. /BG/BI /BF/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ/BF/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→φη /B5· /BU/B4φ→ /C3 /B7/C3−/B5· /BU/B4η→ /BFπ /B5/BP/BC. /BK/BG± /BC. /BF/BJ± /BC. /BC/BH /CT/CE/BA /A0/parenleftbig ω /C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /A0/BF /BB/A0 /A0/parenleftbig ω /C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /A0/BF /BB/A0/A0/parenleftbig ω /C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /A0/BF /BB/A0 /A0/parenleftbig ω /C3 /C3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ/BC± /BD. /BL/BK± /BC. /BC/BF /BF. /BJ/BC± /BD. /BL/BK± /BC. /BC/BF/BF. /BJ/BC± /BD. /BL/BK± /BC. /BC/BF /BF. /BJ/BC± /BD. /BL/BK± /BC. /BC/BF/BE/BG /BF/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ω /C3 /B7/C3−γ/BF/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ω /C3 /C3/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL×/CJ/BU/B4ω /B4/BJ/BK/BE/B5 →π /B7π−π /BC/B5 /CL/BP/BF . /BF± /BD. /BF± /BD. /BE /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ω /B4/BJ/BK/BE/B5 → π /B7π−π /BC/B5 /BP /B4/BK/BL . /BE± /BC. /BJ/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /A0/BF /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI. /BC± /BF. /BL± /BC. /BD /BE/BI. /BC± /BF. /BL± /BC. /BD/BE/BI. /BC± /BF. /BL± /BC. /BD /BE/BI. /BC± /BF. /BL± /BC. /BD/BJ/BF /BF/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−ηγ/BF/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→π /B7π−/C3 /B7/C3−η/parenrightbig × /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL× /CJ/BU/B4η→ /BEγ /B5/CL /BP /BD/BC . /BE± /BD. /BF± /BC. /BK/CT /CE /BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η→/BEγ /B5/BP /B4 /BF /BL . /BF/BD± /BC. /BE/BC/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /A0/BF /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /A0/BF /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /A0/BF /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD/BE. /BC± /BC. /BI± /BC. /BH /BG/BF/BK /BT /CD/BU/BX/CA/CC /BC/BI /BU /CT /B7/CT−→ /D4 /D4γ/BL. /BJ± /BD. /BJ /BF/BF/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−/BF/BF/CD/D7/CX/D2/CV /A0/D8/D3/D8/CP/D0 /BP/BK /BH. /BH /B7/BI. /BD − /BH. /BK /C5/CT/CE/BA/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /A0/BF /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /A0/BF /BB/A0/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /A0/BF /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BG± /BD. /BE± /BC. /BI /BI. /BG± /BD. /BE± /BC. /BI/BI. /BG± /BD. /BE± /BC. /BI /BI. /BG± /BD. /BE± /BC. /BI/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A6 /BC /A6 /BCγ/A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /A0/BF /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /A0/BF /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /A0/BF /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BJ± /BC. /BL± /BC. /BJ /BD/BC. /BJ± /BC. /BL± /BC. /BJ/BD/BC. /BJ± /BC. /BL± /BC. /BJ /BD/BC. /BJ± /BC. /BL± /BC. /BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A3 /A3γ /C2/ψ /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C2/ψ /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C2/ψ /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C2/ψ /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BY /D3 /D6 /D8/CW/CT /AC/D6/D7/D8 /CU/D3/D9/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /D7/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7/B8 /CP/D2/CS /B4/D4/CP /D6/D8/CX/CP/D0/DB/CX/CS/D8/CW/D7/B5 × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CP/CQ/D3/DA/CT/BA/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BJ/BJ± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BJ/BJ± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BJ/BJ± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BJ/BJ± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BJ/BK± /BC. /BC/BC/BH /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BC. /BK/BI± /BC. /BC/BE /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT− /BL/BK/BH /BL/BK/BH/BL/BK/BH /BL/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BH± /BC. /BC/BC/BF /BC. /BD/BF/BH± /BC. /BC/BC/BF/BC. /BD/BF/BH± /BC. /BC/BC/BF /BC. /BD/BF/BH± /BC. /BC/BC/BF /BF/BG, /BF/BH/CB/BX/CC/C0 /BC/BG /CA/CE/CD/BX /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BE /BF/BG/BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BF/BG/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/BF/BH/CD/D7/CX/D2/CV /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5 /BP /B4/BH. /BL/BC± /BC. /BC/BL/B5/B1 /CU/D6/D3/D1 /CA/C8/C8/B9/BE/BC/BC/BE /CP/D2/CS /CA /BP /BE. /BE/BK± /BC. /BC/BG/CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /CP /AC/D8 /D8/D3 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/C1 /BC/BC /CP/D2/CS /BU/BT/C1 /BC/BE /BV /BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL/BG/BH± /BC. /BC/BI/BJ± /BC. /BC/BG/BE /BD/BH/CZ /C4/C1 /BC/BH /BV /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BH. /BL/BC± /BC. /BC/BH± /BC. /BD/BC /BU/BT/C1 /BL/BK /BW /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BI. /BC/BL± /BC. /BF/BF /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BH. /BL/BE± /BC. /BD/BH± /BC. /BE/BC /BV/C7/BY/BY/C5/BT/C6 /BL/BE /C5/CA/C3/BF ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BI. /BL± /BC. /BL /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL/BF± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL/BI/BC± /BC. /BC/BI/BH± /BC. /BC/BH/BC /BD/BJ/CZ /C4/C1 /BC/BH /BV /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BH. /BK/BG± /BC. /BC/BI± /BC. /BD/BC /BU/BT/C1 /BL/BK /BW /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BI. /BC/BK± /BC. /BF/BF /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BH. /BL/BC± /BC. /BD/BH± /BC. /BD/BL /BV/C7/BY/BY/C5/BT/C6 /BL/BE /C5/CA/C3/BF ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/BI. /BL± /BC. /BL /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BI /BC. /BL/BL/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BI/BC. /BL/BL/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BI /BC. /BL/BL/BJ± /BC. /BC/BD/BE± /BC. /BC/BC/BI/C4/C1 /BC/BH /BV /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC± /BC. /BC/BJ /BU/BT/C1 /BL/BH /BU /BU/BX/CB /CT /B7/CT−/BD. /BC/BC± /BC. /BC/BH /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BC. /BL/BD± /BC. /BD/BH /BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /BU /BY/CA/BT/C5 /CT /B7/CT−/BC. /BL/BF± /BC. /BD/BC /BY /C7/CA/BW /BJ/BH /CB/C8/BX/BV /CT /B7/CT− /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BL± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BE. /BD/BK± /BC. /BD/BL /BF/BI, /BF/BJ/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−π /BCγ/BE. /BD/BK/BG± /BC. /BC/BC/BH± /BC. /BE/BC/BD /BE/BE/BC/CZ /BF/BJ, /BF/BK/BU/BT/C1 /BC/BG /C0 /BU/BX/CB /CT /B7/CT−→ /C2/ψ→ π /B7π−π /BC/BE. /BC/BL/BD± /BC. /BC/BE/BD± /BC. /BD/BD/BI /BF/BJ, /BF/BL/BU/BT/C1 /BC/BG /C0 /BU/BX/CB ψ /B4/BE /CB /B5→π /B7π−/C2/ψ/BD. /BE/BD± /BC. /BE/BC /BU/BT/C1 /BL/BI /BW /BU/BX/CB /CT /B7/CT−→ρπ/BD. /BG/BE± /BC. /BC/BD± /BC. /BD/BL /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−/BD. /BF± /BC. /BF /BD/BH/BC /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−/BD. /BI± /BC. /BG /BD/BK/BF /BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BK /C8/C4/CD/CC /CT /B7/CT−/BD. /BF/BF± /BC. /BE/BD /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BU /BW /BT/CB/C8 /CT /B7/CT−/BD. /BC± /BC. /BE /BH/BG/BF /BU/BT/CA/CC/BX/C4 /BJ/BI /BV/C6/CC/CA /CT /B7/CT−/BD. /BF± /BC. /BF /BD/BH/BF /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BF/BI/BY /D6/D3/D1 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /A0/B4 /CT /B7/CT−/B5/BU /B4π /B7π−π /BC/B5 /CP/D2/CS /A0/B4 /CT /B7/CT−/B5/BU /B4µ /B7µ−/B5/B4 /BT /CD/BU/BX/CA/CC /BC/BG/B5/BA/BF/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT/CX/D6 /BU/B4 π /B7π−π /BC/B5/BA/BF/BK/BY /D6/D3/D1 /C2/ψ→π /B7π−π /BC/CT/DA/CT/D2/D8/D7 /CS/CX/D6/CT/CR/D8/D0/DD /BA/BF/BL/C7/CQ/D8/CP/CX/D2/CT/CS /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT /D6/CP/D8/CT/D7 /CU/D3 /D6π /B7π−π /BC/CP/D2/CSµ /B7µ−/B8 /D9/D7/CX/D2/CV /C2/ψ /CT/DA/CT/D2/D8/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /DA/CX/CP ψ /B4/BE /CB /B5→π /B7π−/C2/ψ /CP/D2/CS /DB/CX/D8/CW /BU/B4 /C2/ψ→µ /B7µ−/B5/BP/BH. /BK/BK± /BC. /BD/BC/B1/BA WEIGHTED AVERAGE 1.69 ±0.15 (Error scaled by 2.4) JEAN-MARIE 76 MRK1 1.7BARTEL 76 CNTR 12.0BRANDELIK 78B DASP 3.0ALEXANDER 78 PLUT 0.1FRANKLIN 83 MRK2 1.7COFFMAN 88 MRK3 2.0BAI 96D BES 5.8BAI 04H BES 11.4BAI 04H BES 6.0AUBERT,B 04N BABR 6.6χ2 50.3 (Confidence Level < 0.0001) 0 0.5 1 1.5 2 2.5 3 3.5/A0/parenleftBig ρπ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig ρ /BCπ /BC/parenrightbig/BB/A0/parenleftbig ρπ/parenrightbig/A0/BI /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE/BK± /BC. /BC/BC/BH± /BC. /BC/BE/BJ /BC. /BF/BE/BK± /BC. /BC/BC/BH± /BC. /BC/BE/BJ/BC. /BF/BE/BK± /BC. /BC/BC/BH± /BC. /BC/BE/BJ /BC. /BF/BE/BK± /BC. /BC/BC/BH± /BC. /BC/BE/BJ/BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BH± /BC. /BC/BK /BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BK /C8/C4/CD/CC /CT /B7/CT−/BC. /BF/BE± /BC. /BC/BK /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BU /BW /BT/CB/C8 /CT /B7/CT−/BC. /BF/BL± /BC. /BD/BD /BU/BT/CA/CC/BX/C4 /BJ/BI /BV/C6/CC/CA /CT /B7/CT−/BC. /BF/BJ± /BC. /BC/BL /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5 ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BE. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BL± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BE. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BJ± /BC. /BJ± /BE. /BH /BJ/BH/BK/BG /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ρ /BCρ±π∓/BK. /BG± /BG. /BH /BF/BI /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BC/A0/parenleftbig ωπ /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ωπ /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig ωπ /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig ωπ /B7π /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BH± /BF/BG /BK/BH± /BF/BG/BK/BH± /BF/BG /BK/BH± /BF/BG/BD/BG/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /BF/B4π /B7π−/B5π /BC/A0/parenleftbig ωπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ωπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig ωπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ωπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC± /BC. /BC/BI± /BC. /BC/BG /BC. /BG/BC± /BC. /BC/BI± /BC. /BC/BG/BC. /BG/BC± /BC. /BC/BI± /BC. /BC/BG /BC. /BG/BC± /BC. /BC/BI± /BC. /BC/BG/BD/BJ/BC /BG/BC/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−π /BCγ/BG/BC/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA/A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BI± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BI± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BL. /BJ± /BC. /BI± /BC. /BI /BJ/BK/BK /BG/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BJ. /BC± /BD. /BI /BD/BK/BC/BH/BK /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ /BE/B4π /B7π−/B5π /BC/BJ. /BK± /BD. /BI /BE/BD/BH /BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /BW /C8/C4/CD/CC /CT /B7/CT−/BI. /BK± /BD. /BL /BF/BG/BK /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BC/BG/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→ωπ /B7π−/B5· /BU/B4ω→ /BFπ /B5/BP /BG /BJ . /BK± /BF. /BD± /BF. /BE /CT/CE/BA /A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BF± /BC. /BE± /BC. /BI /BH/BK/BI/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /CT /B7/CT−/BG. /BC± /BD. /BI /BJ/BC /BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /BW /C8/C4/CD/CC /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BL± /BC. /BK /BK/BD /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BC/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BC± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL± /BC. /BI± /BC. /BE /BF/BD/BJ± /BE/BF /BG/BE, /BG/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ/BI. /BJ± /BE. /BI /BG/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→π /B7π−/C3 /B7/C3−/BG/BE/CD/D7/CX/D2/CV /BU/B4 /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC→ /C3π /B5/BP/B4 /BG /BL . /BL± /BD. /BE/B5/B1/BA /BG/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA/B5/CL × /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/CL/BP /B4 /BF /BE . /BL± /BE. /BF± /BE. /BJ/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig ω /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BD± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BD± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BE. /BC± /BI. /BK± /BD/BC. /BI /BK/BL/BL± /BL/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /BC/CB /C3±π∓ /BI/BH. /BF± /BD/BC. /BE± /BD/BF. /BH /BD/BJ/BI± /BE/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→ω /C3 /B7/C3−π /BC/BH/BF± /BD/BG± /BD/BG /BH/BF/BC± /BD/BG/BC /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BD/BE± /BC. /BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BE± /BC. /BG± /BC. /BD /BG/BG/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3∗/B4/BK/BL/BE/B5−γ/BG. /BH/BJ± /BC. /BD/BJ± /BC. /BJ/BC /BE/BE/BK/BH /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BH. /BE/BI± /BC. /BD/BF± /BC. /BH/BF /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /C2/ψ→ /C3±/C3 /BC/CBπ∓/B8/C3 /B7/C3−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI± /BC. /BI /BE/BG /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /C2/ψ→ /C3 /B7/C3−π /BC/BF. /BE± /BC. /BI /BG/BK /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /C2/ψ→ /C3±/C3 /BC/CBπ∓/BG. /BD± /BD. /BE /BF/BL /BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BI /BW /BT/CB/C8 /C2/ψ→ /C3±/CG/BG/BG/BT /CD/BU/BX/CA/CC /BC/BK /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/B5/CL × /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BE /BL . /BC± /BD. /BJ± /BD. /BF/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BL/BK/BI /BL/BK/BI/BL/BK/BI /BL/BK/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL/BJ± /BC. /BE/BC± /BC. /BC/BH /BD. /BL/BJ± /BC. /BE/BC± /BC. /BC/BH/BD. /BL/BJ± /BC. /BE/BC± /BC. /BC/BH /BD. /BL/BJ± /BC. /BE/BC± /BC. /BC/BH/BD/BH/BH /BG/BH/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCγ/BG/BH/BT /CD/BU/BX/CA/CC /BC/BK /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /B7/C3−π /BC/B5/CL×/CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL /BP /B4/BD/BC. /BL/BI± /BC. /BK/BH± /BC. /BJ/BC/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6/CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BG± /BC. /BD /BF. /BC± /BC. /BG± /BC. /BD/BF. /BC± /BC. /BG± /BC. /BD /BF. /BC± /BC. /BG± /BC. /BD/BK/BL /BG/BI/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC/CB /C3±π∓γ/BG/BI/BT /CD/BU/BX/CA/CC /BC/BK /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/B5/CL×/CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL /BP /B4/BD/BI. /BJ/BI± /BD. /BJ/BC± /BD. /BC/BC/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6/CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF/BL± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF/BL± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BF/BL± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BF/BL± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK± /BC. /BH± /BC. /BD /BG/BJ/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BCγ/BF. /BL/BI± /BC. /BD/BH± /BC. /BI/BC /BD/BD/BL/BE /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BG. /BF/BF± /BC. /BD/BE± /BC. /BG/BH /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /C2/ψ→ /C3±/C3 /BC/CBπ∓ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ± /BC. /BI /BG/BH /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /C2/ψ→ /C3±/C3 /BC/CBπ∓/BG/BJ/BT /CD/BU/BX/CA/CC /BC/BK /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7 /CR/BA/CR/BA/B5/CL × /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4/BE/BI . /BI± /BE. /BH± /BD. /BH/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA→ /C3 /BC/C3±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE± /BC. /BG± /BC. /BD /BF. /BE± /BC. /BG± /BC. /BD/BF. /BE± /BC. /BG± /BC. /BD /BF. /BE± /BC. /BG± /BC. /BD/BL/BG /BG/BK/BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC/CB /C3±π∓γ/BG/BK/BT /CD/BU/BX/CA/CC /BC/BK /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7 /CR/BA/CR/BA→ /C3 /BC/C3±π∓/B5/CL×/CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL /BP /B4/BD/BJ. /BJ/BC± /BD. /BJ/BC± /BD. /BC/BC/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6/CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BK /BB/A0/BD/BH /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/A0/BD/BK /BB/A0/BD/BH /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/A0/BD/BK /BB/A0/BD/BH /A0/parenleftbig/C3 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/A0/BD/BK /BB/A0/BD/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BE± /BC. /BC/BH± /BC. /BC/BL /BC. /BK/BE± /BC. /BC/BH± /BC. /BC/BL/BC. /BK/BE± /BC. /BC/BH± /BC. /BC/BL /BC. /BK/BE± /BC. /BC/BH± /BC. /BC/BL/BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /C2/ψ→ /C3 /C3∗/B4/BK/BL/BE/B5 /B7/CR/BA/CR/BA/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK± /BC. /BK± /BD. /BE /BF. /BK± /BC. /BK± /BD. /BE/BF. /BK± /BC. /BK± /BD. /BE /BF. /BK± /BC. /BK± /BD. /BE /BG/BL/BU/BT/C1 /BL/BL /BV /BU/BX/CB /CT /B7/CT−/BG/BL/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗π /B5/BP/BC. /BL/BG± /BC. /BC/BI/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2 /BH/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /BU/BX/CB/BE /C2/ψ→ /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/BH/BC/BT /C3∗/BC /B4/BK/BC/BC/B5 /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BV /CX/D2 /D8/CW/CT /C3 /B7π−/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BC/C3 /B7π−/AC/D2/CP/D0 /D7/D8/CP/D8/CT /CP/CV/CP/CX/D2/D7/D8 /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /BA /BT/CR /D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D3/CU /D8/CW/CT /C2/ψ /B4/BD /CB /B5 /CX/D7 /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8/CT/CS/BA /A0/parenleftbig ωπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ωπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig ωπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig ωπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BG± /BC. /BF± /BC. /BJ /BF. /BG± /BC. /BF± /BC. /BJ/BF. /BG± /BC. /BF± /BC. /BJ /BF. /BG± /BC. /BF± /BC. /BJ/BH/BC/BL /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→π /B7π−/BFπ /BC/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BC± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC± /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BD± /BI /BG/BI/BC/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ /BE/B4π /B7π−/B5π /BC/BE/BL± /BJ /BK/BJ /BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /BW /C8/C4/CD/CC /CT /B7/CT−/A0/parenleftbig ω /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig ω /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig ω /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig ω /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BG± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BG± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BJ. /BJ± /BC. /BK± /BH. /BK /BD/BL/BJ/BE± /BG/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BE/BL. /BH± /BD. /BG± /BJ. /BC /BK/BJ/BL± /BG/BD /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/CQ/BD /B4/BD/BE/BF/BH/B5 /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF± /BF± /BH /BE/BF± /BF± /BH/BE/BF± /BF± /BH /BE/BF± /BF± /BH/BE/BE/BL /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /CT /B7/CT−/A0/parenleftbig η /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig η /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig η /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig η /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD. /BK± /BE. /BE± /BF. /BG /BE/BD. /BK± /BE. /BE± /BF. /BG/BE/BD. /BK± /BE. /BE± /BF. /BG /BE/BD. /BK± /BE. /BE± /BF. /BG/BE/BF/BE± /BE/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig φ /C3∗/B4/BK/BL/BE/B5 /C3 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD. /BK± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD. /BK± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD. /BK± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD. /BK± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BK± /BE. /BJ± /BF. /BL /BD/BL/BH± /BE/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→φ /C3 /BC/CB /C3±π∓ /BE/BL. /BI± /BF. /BJ± /BG. /BJ /BE/BF/BK± /BF/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /C2/ψ→φ /C3 /B7/C3−π /BC/BE/BC. /BJ± /BE. /BG± /BF. /BC /BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BE/BC± /BF± /BF /BD/BH/BH± /BE/BC /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BI± /BC. /BH/BC± /BC. /BD/BC /BE/BG /BH/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ω /C3 /B7/C3−γ/BD/BL. /BK± /BE. /BD± /BF. /BL /BH/BE/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BD/BI± /BD/BC /BE/BE /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BH/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→ω /C3 /B7/C3−/B5· /BU/B4η→ /BFπ /B5/BP /BF. /BF± /BD. /BF± /BC. /BE/CT /CE /BA /BH/BE/BT/CS/CS/CX/D8/CX/D3/D2 /D3/CU ω /C3 /B7/C3−/CP/D2/CSω /C3 /BC /C3 /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK± /BD. /BD± /BC. /BF /BG. /BK± /BD. /BD± /BC. /BF/BG. /BK± /BD. /BD± /BC. /BF /BG. /BK± /BD. /BD± /BC. /BF /BH/BF, /BH/BG/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BH/BF/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /C3 /BA/BH/BG/BT/CS/CS/CX/D8/CX/D3/D2 /D3/CU /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/CP/D2/CS /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /BC /C3 /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA/A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig φ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BI± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI. /BI± /BE. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI. /BI± /BE. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BJ. /BF± /BF. /BF± /BD. /BE /BF/BH /BH/BH/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φ /BE/B4π /B7π−/B5γ/BD/BI. /BC± /BD. /BC± /BF. /BC /BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BH/BH/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BK± /BC. /BE/BF± /BC. /BG/BC /BD. /BH/BK± /BC. /BE/BF± /BC. /BG/BC/BD. /BH/BK± /BC. /BE/BF± /BC. /BG/BC /BD. /BH/BK± /BC. /BE/BF± /BC. /BG/BC/BF/BF/BE /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BG± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BE. /BF/BH/BE± /BC. /BE/BJ/BF /BH/CZ /BH/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BY /BU/BX/CB/BE /C2/ψ→ωη/BD. /BG/BG± /BC. /BG/BC± /BC. /BD/BG /BD/BF /BH/BJ/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωηγ/BD. /BG/BF± /BC. /BD/BC± /BC. /BE/BD /BF/BJ/BK /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BD. /BJ/BD± /BC. /BC/BK± /BC. /BE/BC /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→ /BFπη/BH/BI/CD/D7/CX/D2/CV /BU/B4 η→ /BEγ /B5 /BP /B4/BF/BL . /BG/BF± /BC. /BE/BI/B5/B1/B8 /BU/B4 η→π /B7π−π /BC/B5/BP/BE /BE . /BI± /BC. /BG/B1/B8 /BU/B4 η→ π /B7π−γ /B5/BP /BG. /BI/BK± /BC. /BD/BD/B1/B8 /CP/D2/CS /BU/B4 ω→π /B7π−π /BC/B5 /BP /B4/BK/BL . /BD± /BC. /BJ/B5/B1/BA/BH/BJ/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA WEIGHTED AVERAGE 1.74 ±0.20 (Error scaled by 1.6) COFFMAN 88 MRK3 0.0JOUSSET 90 DM2 1.8AUBERT 06D BABR 0.5ABLIKIM 06F BES2 5.0χ2 7.3 (Confidence Level = 0.062) 012345/A0/parenleftBig ωη/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK. /BF± /BE. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK. /BF± /BE. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK. /BF± /BE. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK. /BF± /BE. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BE/BD. /BG± /BC. /BG± /BE. /BE /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BG/BK /B7/BE /BC − /BD/BI± /BI /BL. /BC /B7/BF. /BJ − /BF. /BC /BH/BK, /BH/BL/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU /B7→ /B4φ /C3 /B7/C3−/B5 /C3 /B7/BD/BG. /BI± /BC. /BK± /BE. /BD /BI/BC/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BD/BK± /BK /BD/BG /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT− /BL/BK/BJ /BL/BK/BJ/BL/BK/BJ /BL/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /BH/BK/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /C3 /B7/C3−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BE /D8/D3 /D3/CQ/D8/CP/CX/D2 /C3 /C3 /BA/BH/BL/CD/D7/CX/D2/CV /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BD± /BC. /BC/BH/B5× /BD/BC− /BF/BA/BI/BC/BT/CS/CS/CX/D8/CX/D3/D2 /D3/CU φ /C3 /B7/C3−/CP/D2/CSφ /C3 /BC /C3 /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/BA WEIGHTED AVERAGE 18.3 ±2.4 (Error scaled by 1.5) FELDMAN 77 MRK1 0.0FALVARD 88 DM2 2.7HUANG 03 BELLABLIKIM 05 BES2 2.0χ2 4.6 (Confidence Level = 0.099) 0 2 04 06 08 0/A0/parenleftBig φ /C3 /C3/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig φ /CU/BC /B4/BD/BJ/BD/BC/B5 →φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BD/BJ/BD/BC/B5 →φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig φ /CU/BC /B4/BD/BJ/BD/BC/B5 →φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BD/BJ/BD/BC/B5 →φ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BI± /BC. /BE± /BC. /BI /BF. /BI± /BC. /BE± /BC. /BI/BF. /BI± /BC. /BE± /BC. /BI /BF. /BI± /BC. /BE± /BC. /BI /BI/BD, /BI/BE/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BI/BD/C1/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/prime/BE /B4/BD/BH/BE/BH/B5 /BA/BI/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /C3 /BA/A0/parenleftbig/D4 /D4ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/D4 /D4ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/A0/parenleftbig/D4 /D4ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/D4 /D4ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BC± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BC± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BC± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BC. /BL/BK± /BC. /BC/BF± /BC. /BD/BG /BE/BG/BG/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BU/BX/CB/BE /CT /B7/CT−/BD. /BD/BC± /BC. /BD/BJ± /BC. /BD/BK /BG/BK/BI /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BD. /BI± /BC. /BF /BJ/BJ /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− WEIGHTED AVERAGE 1.10 ±0.15 (Error scaled by 1.3) PERUZZI 78 MRK1 2.8EATON 84 MRK2 0.0ABLIKIM 08 BES2 0.7χ2 3.5 (Confidence Level = 0.176) 0 0.5 1 1.5 2 2.5 3/A0/parenleftBig/D4 /D4ω/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /A1 /B4/BD/BE/BF/BE/B5−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /A1 /B4/BD/BE/BF/BE/B5−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /A1 /B4/BD/BE/BF/BE/B5−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7/B7 /A1 /B4/BD/BE/BF/BE/B5−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC± /BC. /BC/BL± /BC. /BE/BK /BD. /BD/BC± /BC. /BC/BL± /BC. /BE/BK/BD. /BD/BC± /BC. /BC/BL± /BC. /BE/BK /BD. /BD/BC± /BC. /BC/BL± /BC. /BE/BK/BE/BF/BF /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B4/BD/BF/BK/BH/B5 /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B4/BD/BF/BK/BH/B5 /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B4/BD/BF/BK/BH/B5 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B4/BD/BF/BK/BH/B5 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BF± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC± /BC. /BC/BG± /BC. /BE/BD /BI/BF/BD± /BE/BH /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A6∗−/BD. /BD/BL± /BC. /BC/BG± /BC. /BE/BH /BJ/BH/BG± /BE/BJ /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A6∗ /B7/BC. /BK/BI± /BC. /BD/BK± /BC. /BE/BE /BH/BI /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A6∗−/BD. /BC/BF± /BC. /BE/BG± /BC. /BE/BH /BI/BK /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A6∗ /B7/A0/parenleftbig/D4 /D4η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/D4 /D4η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/A0/parenleftbig/D4 /D4η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/D4 /D4η/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA/BC. /BI/BK± /BC. /BE/BF± /BC. /BD/BJ /BD/BL /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BD. /BK± /BC. /BI /BD/BL /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BJ/BA/BD/BE. /BF± /BC. /BI± /BE. /BC /BI/BF, /BI/BG/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BG. /BK± /BD. /BK /BG/BI /BI/BF/BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ→ /C3 /B7/C3−/C3 /B7/C3−/BI/BF/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5 /BP /BC/BA/BJ/BD/BF/BA/BI/BG/C1/D2/CR/D0/D9/CS/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BG± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BL/BI± /BC. /BD/BF /BD/BC/BF /BI/BH/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/BD. /BC/BL± /BC. /BC/BE± /BC. /BD/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU/BX/CB/BE /C2/ψ→φπ /B7π−/BC. /BJ/BK± /BC. /BC/BF± /BC. /BD/BE /BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BE. /BD± /BC. /BL /BE/BF /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BI/BH/BW/CT/D6/CX/DA/CT/CS /CQ /DD /D9/D7/BA /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /D1/CT/CP/D7/D9/D6/CT/D7 /A0/B4 /C2/ψ→ /CT /B7/CT−/B5× /BU/B4 /C2/ψ→φπ /B7π−/B5 × /BU/B4φ→ /C3 /B7/C3−/B5/BP/B4 /BE . /BI/BD± /BC. /BF/BC± /BC. /BD/BK/B5 /CT/CE /A0/parenleftbig φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI± /BC. /BD/BI /BC. /BH/BI± /BC. /BD/BI/BC. /BH/BI± /BC. /BD/BI /BC. /BH/BI± /BC. /BD/BI/BE/BF /BI/BI/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCπ /BCγ/BI/BI/BW/CT/D6/CX/DA/CT/CS /CQ /DD /D9/D7/BA /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /D1/CT/CP/D7/D9/D6/CT/D7 /A0/B4 /C2/ψ→ /CT /B7/CT−/B5× /BU/B4 /C2/ψ→φπ /BCπ /BC/B5×/BU/B4φ→ /C3 /B7/C3−/B5/BP /B4 /BD . /BH/BG± /BC. /BG/BC± /BC. /BD/BI/B5 /CT/CE /A0/parenleftbig φ /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig φ /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig φ /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig φ /C3±/C3 /BC/CBπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BE± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BE± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BG± /BC. /BI± /BD. /BG /BE/BE/BJ± /BD/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BX /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BJ. /BG± /BC. /BL± /BD. /BD /BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BJ± /BC. /BI± /BD. /BC /BD/BI/BF± /BD/BH /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig ω /CU/BD /B4/BD/BG/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig ω /CU/BD /B4/BD/BG/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig ω /CU/BD /B4/BD/BG/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig ω /CU/BD /B4/BD/BG/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BK /B7/BD. /BL − /BD. /BI± /BD. /BJ /BI. /BK /B7/BD. /BL − /BD. /BI± /BD. /BJ/BI. /BK /B7/BD. /BL − /BD. /BI± /BD. /BJ /BI. /BK /B7/BD. /BL − /BD. /BI± /BD. /BJ/BD/BD/BD /B7/BF /BD − /BE/BI /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BD. /BG± /BC. /BI± /BC. /BD /BI /BI/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→φηγ/BC. /BK/BL/BK± /BC. /BC/BE/BG± /BC. /BC/BK/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→ /CW/CP/CS/D6/BC. /BI/BG± /BC. /BC/BG± /BC. /BD/BD /BF/BG/BI /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BI/BI/BD± /BC. /BC/BG/BH± /BC. /BC/BJ/BK /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→ /C3 /B7/C3−η/BI/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→φη /B5· /BU/B4φ→ /C3 /B7/C3−/B5· /BU/B4η→γγ /B5/BP/BC. /BK/BG± /BC. /BF/BJ± /BC. /BC/BH /CT/CE/BA WEIGHTED AVERAGE 0.75 ±0.08 (Error scaled by 1.5) COFFMAN 88 MRK3 1.0JOUSSET 90 DM2 0.9ABLIKIM 05B BES2 2.6AUBERT 07AU BABRχ2 4.4 (Confidence Level = 0.109) 0 0.5 1 1.5 2/A0/parenleftBig φη/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BL± /BC. /BC/BL± /BC. /BD/BE /BC. /BH/BL± /BC. /BC/BL± /BC. /BD/BE/BC. /BH/BL± /BC. /BC/BL± /BC. /BD/BE /BC. /BH/BL± /BC. /BC/BL± /BC. /BD/BE/BJ/BH± /BD/BD /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/A0/parenleftbig/D4/C3− /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/D4/C3− /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig/D4/C3− /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/D4/C3− /A6 /B4/BD/BF/BK/BH/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BD± /BC. /BE/BI± /BC. /BD/BK /BC. /BH/BD± /BC. /BE/BI± /BC. /BD/BK/BC. /BH/BD± /BC. /BE/BI± /BC. /BD/BK /BC. /BH/BD± /BC. /BE/BI± /BC. /BD/BK/BK/BL /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT− /BL/BK/BK /BL/BK/BK/BL/BK/BK /BL/BK/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BC. /BH/BF/BK± /BC. /BC/BD/BE± /BC. /BC/BI/BH /BE/BC/BL/BC /BI/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BY /BU/BX/CB/BE /C2/ψ→ωπ /BC/BC. /BF/BI/BC± /BC. /BC/BE/BK± /BC. /BC/BH/BG /BE/BE/BE /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BG/BK/BE± /BC. /BC/BD/BL± /BC. /BC/BI/BG /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→π /BCπ /B7π−π /BC/BI/BK/CD/D7/CX/D2/CV /BU/B4 ω→π /B7π−π /BC/B5/BP/B4 /BK /BL . /BD± /BC. /BJ/B5/B1/BA WEIGHTED AVERAGE 0.45 ±0.05 (Error scaled by 1.4) COFFMAN 88 MRK3 0.2JOUSSET 90 DM2 2.4ABLIKIM 06F BES2 1.6χ2 4.2 (Confidence Level = 0.124) 0 0.2 0.4 0.6 0.8 1/A0/parenleftBig ωπ /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig φη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig φη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig φη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig φη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BC± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BC. /BH/BG/BI± /BC. /BC/BF/BD± /BC. /BC/BH/BI /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→ /CW/CP/CS/D6/BC. /BG/BD± /BC. /BC/BF± /BC. /BC/BK /BD/BI/BJ /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BF/BC/BK± /BC. /BC/BF/BG± /BC. /BC/BF/BI /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→ /C3 /B7/C3−η/prime ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BA/BF /BL/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT− WEIGHTED AVERAGE 0.40 ±0.07 (Error scaled by 2.1) COFFMAN 88 MRK3 3.4JOUSSET 90 DM2 0.0ABLIKIM 05B BES2 5.2χ2 8.7 (Confidence Level = 0.013) 0 0.2 0.4 0.6 0.8 1/A0/parenleftBig φη/prime/B4/BL/BH/BK/B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BE± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BL /BA/BG. /BI± /BC. /BG± /BC. /BK /BI/BL/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BE. /BI± /BC. /BI /BH/BC /BI/BL/BZ/C1/BW /BT/C4 /BK/BD /C5/CA/C3/BE /C2/ψ→ /C3 /B7/C3−/C3 /B7/C3−/BI/BL/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BL/BK/BC/B5 →ππ /B5/BP /BC. /BJ/BK/BA/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BE± /BC. /BC/BG/BE± /BC. /BC/BC/BH /BC. /BD/BK/BE± /BC. /BC/BG/BE± /BC. /BC/BC/BH/BC. /BD/BK/BE± /BC. /BC/BG/BE± /BC. /BC/BC/BH /BC. /BD/BK/BE± /BC. /BC/BG/BE± /BC. /BC/BC/BH/BD/BL. /BH± /BG. /BH /BJ/BC, /BJ/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ/BJ/BC/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /B7/C3−/B5/BP/B4 /BG /BL . /BF± /BC. /BI/B5/B1/BA /BJ/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →φπ /B7π−/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/CL/BP /B4 /BD . /BC/BD± /BC. /BE/BE± /BC. /BC/BK/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ/BD± /BC. /BC/BJ/BF± /BC. /BC/BC/BG /BC. /BD/BJ/BD± /BC. /BC/BJ/BF± /BC. /BC/BC/BG/BC. /BD/BJ/BD± /BC. /BC/BJ/BF± /BC. /BC/BC/BG /BC. /BD/BJ/BD± /BC. /BC/BJ/BF± /BC. /BC/BC/BG/BJ. /BC± /BE. /BK /BJ/BE, /BJ/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /BCπ /BC/C3 /B7/C3−γ/BJ/BE/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BF± /BC. /BI/B5/B1/BA /BJ/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →φπ /BCπ /BC/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/CL/BP /B4 /BC . /BL/BH± /BC. /BF/BL± /BC. /BD/BC/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE± /BC. /BD/BE± /BC. /BC/BJ /BC. /BF/BE± /BC. /BD/BE± /BC. /BC/BJ/BC. /BF/BE± /BC. /BD/BE± /BC. /BC/BJ /BC. /BF/BE± /BC. /BD/BE± /BC. /BC/BJ/BE/BG± /BL /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5− /A6 /B7/B4/D3 /D6 /CR/BA/CR/BA/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BC± /BC. /BC/BF± /BC. /BC/BJ /BJ/BG± /BK /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A6∗−/BC. /BF/BG± /BC. /BC/BG± /BC. /BC/BJ /BJ/BJ± /BL /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A6∗ /B7/BC. /BE/BL± /BC. /BD/BD± /BC. /BD/BC /BE/BI /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A6∗−/BC. /BF/BD± /BC. /BD/BD± /BC. /BD/BD /BE/BK /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A6∗ /B7/A0/parenleftbig φ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig φ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig φ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig φ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF. /BE± /BC. /BI± /BC. /BG /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→φ /BE/B4π /B7π−/B5/BE. /BD± /BC. /BH± /BC. /BG /BE/BH /BJ/BG/C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→φηπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BI± /BC. /BE± /BC. /BD /BD/BI± /BI /BU/BX/BV/C3/BX/CA /BK/BJ /C5/CA/C3/BF /C2/ψ→φ /C3 /C3π/BJ/BG/CF /CT /CP/D8/D8/D6/CX/CQ/D9/D8/CT /D8/D3 /D8/CW/CT /CU/BD /B4/BD/BE/BK/BH/B5 /D8/CW/CT /D7/CX/CV/D2/CP/D0 /D3/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT π /B7π−η /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/B9/CQ/D9/D8/CX/D3/D2 /CP/D8 /BD/BE/BL/BJ /C5/CT/DA/BA/A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL/BF± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BF± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL/BF± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BF± /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL/BG± /BC. /BC/BD/BJ± /BC. /BC/BE/BL /BE/BL/BL /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BD/BL/BF± /BC. /BC/BD/BF± /BC. /BC/BE/BL /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→π /B7π−η/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC± /BC. /BD/BJ± /BC. /BC/BF /BC. /BG/BC± /BC. /BD/BJ± /BC. /BC/BF/BC. /BG/BC± /BC. /BD/BJ± /BC. /BC/BF /BC. /BG/BC± /BC. /BD/BJ± /BC. /BC/BF/BL /BJ/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ηπ /B7π−γ/BJ/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→ηπ /B7π−/B5· /BU/B4η→ /BFπ /B5/BP/BC. /BH/BD± /BC. /BE/BE± /BC. /BC/BF /CT/CE/BA /A0/parenleftbig ωη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig ωη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig ωη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig ωη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE/BI± /BC. /BC/BG/BF /BE/BD/BK /BJ/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BY /BU/BX/CB/BE /C2/ψ→ωη/prime/BC. /BD/BK /B7/BC. /BD/BC − /BC. /BC/BK± /BC. /BC/BF /BI /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BD/BI/BI± /BC. /BC/BD/BJ± /BC. /BC/BD/BL /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→ /BFπη/prime/BJ/BI/CD/D7/CX/D2/CV /BU/B4 η/prime→π /B7π−η /B5 /BP /B4/BG/BG . /BF± /BD. /BH/B5/B1/B8 /BU/B4 η/prime→π /B7π−γ /B5/BP /BE /BL . /BH± /BD. /BC/B1/B8 /BU/B4 η→/BEγ /B5/BP /BF /BL . /BG/BF± /BC. /BE/BI/B1/B8 /CP/D2/CS /BU/B4 ω→π /B7π−π /BC/B5 /BP /B4/BK/BL . /BD± /BC. /BJ/B5/B1/BA/A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BD± /BC. /BE/BJ± /BC. /BG/BJ /BD. /BG/BD± /BC. /BE/BJ± /BC. /BG/BJ/BD. /BG/BD± /BC. /BE/BJ± /BC. /BG/BJ /BD. /BG/BD± /BC. /BE/BJ± /BC. /BG/BJ /BJ/BJ/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ /BE/B4π /B7π−/B5π /BC/BJ/BJ/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BL/BK/BC/B5 →ππ /B5/BP /BC. /BJ/BK/BA/A0/parenleftbig ρη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig ρη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig ρη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig ρη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BF± /BC. /BC/BF/BC± /BC. /BC/BD/BE /BD/BL /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BC. /BD/BD/BG± /BC. /BC/BD/BG± /BC. /BC/BD/BI /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /C2/ψ→π /B7π−η/prime/A0/parenleftbig/D4 /D4φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/D4 /D4φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/A0/parenleftbig/D4 /D4φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/D4 /D4φ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH± /BC. /BD/BF± /BC. /BC/BJ /BC. /BG/BH± /BC. /BD/BF± /BC. /BC/BJ/BC. /BG/BH± /BC. /BD/BF± /BC. /BC/BJ /BC. /BG/BH± /BC. /BD/BF± /BC. /BC/BJ/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/CP/BE /B4/BD/BF/BE/BC/B5±π∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BF< /BG/BF< /BG/BF< /BG/BF/BL/BC /BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BI /BW /BT/CB/C8 /CT /B7/CT−/A0/parenleftbig/C3 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig/C3 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /C3∗/BE /B4/BD/BG/BF/BC/B5 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BC< /BG/BC< /BG/BC< /BG/BC/BL/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /C3 /BC /C3∗ /BC/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BI /BL/BC /BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BI /BW /BT/CB/C8 /CT /B7/CT−→ /C3± /C3∗∓/BE /BL/BK/BL /BL/BK/BL/BL/BK/BL /BL/BK/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BC< /BF. /BC< /BF. /BC< /BF. /BC/BL/BC /BJ/BK/BU/BT/C1 /BL/BL /BV /BU/BX/CB /CT /B7/CT−/BJ/BK/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /C3/BD /B4/BD/BE/BJ/BC/B5 → /C3ρ /B5/BP/BC. /BG/BE± /BC. /BC/BI/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/BE /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BL< /BE/BL< /BE/BL< /BE/BL/BL/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ π /B7π−/C3 /B7/C3−/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BJ± /BC. /BD /BE. /BF± /BC. /BJ± /BC. /BD/BE. /BF± /BC. /BJ± /BC. /BD /BE. /BF± /BC. /BJ± /BC. /BD/BE/BH± /BK /BJ/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH /BL/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→π /B7π−/C3 /B7/C3−/BJ/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/CL/BP /B4 /BD . /BE/BK± /BC. /BG/BC± /BC. /BD/BD/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→/CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig φ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BE± /BC. /BD/BF± /BC. /BC/BE /BC. /BJ/BE± /BC. /BD/BF± /BC. /BC/BE/BC. /BJ/BE± /BC. /BD/BF± /BC. /BC/BE /BC. /BJ/BE± /BC. /BD/BF± /BC. /BC/BE/BG/BG± /BJ /BK/BC, /BK/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BG/BH /BL/BC /BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7 < /BC/BA/BF/BJ /BL/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ π /B7π−/C3 /B7/C3−/BK/BC/CD/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BP /B4 /BK /BG . /BK /B7/BE. /BG − /BD. /BE /B5/B1 /BK/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→φ /CU/BE /B4/BD/BE/BJ/BC/B5 /B5/CL × /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL /BP/B4/BG. /BC/BE± /BC. /BI/BH± /BC. /BF/BF/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/D4 /D4ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig/D4 /D4ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/A0/parenleftbig/D4 /D4ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig/D4 /D4ρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BD< /BC. /BF/BD< /BC. /BF/BD< /BC. /BF/BD/BL/BC /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 γ/A0/parenleftbig φη /B4/BD/BG/BC/BH/B5 →φηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig φη /B4/BD/BG/BC/BH/B5 →φηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/parenleftbig φη /B4/BD/BG/BC/BH/B5 →φηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig φη /B4/BD/BG/BC/BH/B5 →φηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BK/BE/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BK/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 η /B4/BD/BG/BC/BH/B5 →ηππ /BA/A0/parenleftbig ω /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig ω /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/A0/parenleftbig ω /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig ω /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BC /BK/BF/CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→π /B7π−π /BC/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BK /BL/BC /BK/BF/BY /BT/C4 /CE /BT/CA/BW /BK/BK /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BK/BF/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5/BP/BC. /BJ/BD/BF/BA/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE< /BC. /BE< /BC. /BE< /BC. /BE/BL/BC /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 /B7 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD< /BC. /BD< /BC. /BD< /BC. /BD/BL/BC /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BD< /BE. /BD< /BE. /BD< /BE. /BD/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI< /BH. /BI< /BH. /BI< /BH. /BI/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT− /A0/parenleftbig/A6 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/A6 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig/A6 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/A6 /BC /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BG< /BI. /BG< /BI. /BG< /BI. /BG/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BU /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→φγγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BK /BL/BC /BV/C7/BY/BY/C5/BT/C6 /BK/BK /C5/CA/C3/BF /CT /B7/CT−→ /C3 /B7/C3−π /BC /CB/CC /BT/BU/C4/BX /C0/BT/BW/CA/C7/C6/CB /CB/CC /BT/BU/C4/BX /C0/BT/BW/CA/C7/C6/CB /CB/CC /BT/BU/C4/BX /C0/BT/BW/CA/C7/C6/CB /CB/CC /BT/BU/C4/BX /C0/BT/BW/CA/C7/C6/CB /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BD± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BD± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BD± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BH. /BG/BI± /BC. /BF/BG± /BC. /BD/BG /BG/BL/BL/BC /BK/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BCγ/BF. /BE/BH± /BC. /BG/BL /BG/BI/BC/BH/BH /BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BL /BW/C5/BE /C2/ψ→ /BE/B4π /B7π−/B5π /BC/BF. /BD/BJ± /BC. /BG/BE /BD/BG/BJ /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF. /BI/BG± /BC. /BH/BE /BD/BH/BC/BC /BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /BW /C8/C4/CD/CC /CT /B7/CT−/BG± /BD /BI/BJ/BH /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BK/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /BE/B4π /B7π−/B5π /BC/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/BC. /BF/BC/BF± /BC. /BC/BC/BH± /BC. /BC/BD/BK /CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 4.1±0.5 (Error scaled by 2.4) JEAN-MARIE 76 MRK1 0.0BURMESTER 77D PLUT 0.7FRANKLIN 83 MRK2 4.7AUGUSTIN 89 DM2 2.9AUBERT 07AU BABR 14.3χ2 22.6 (Confidence Level = 0.000) 12345678/A0/parenleftBig/BE/B4π /B7π−/B5π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/A0/BD/BC /BB/A0/BJ/BH /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/A0/BD/BC /BB/A0/BJ/BH /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/A0/BD/BC /BB/A0/BJ/BH /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/A0/BD/BC /BB/A0/BJ/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF /BK/BH/C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BK/BH/BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT /B4 π /B7π−/B5π /BC/D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 ππ /CX/D7 /CX/D7/D3/D7/D4/CX/D2 /BC/BA/A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BK± /BC. /BC/BC/BL /BD/BD /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BC/BE/BL± /BC. /BC/BC/BJ /BD/BK/BD /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC. /BJ± /BD. /BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BE/BF. /BL± /BE. /BD± /BC. /BH /BE/BH/BI /BK/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C2/ψπ /B7π−γ/BE/BD. /BK± /BD. /BL /BK/BJ, /BK/BK/BT /CD/BU/BX/CA/CC/B8/BU /BC/BG /C6 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−π /BCγ/BE/BD. /BK/BG± /BC. /BC/BH± /BE. /BC/BD /BE/BE/BC/CZ /BK/BK, /BK/BL/BU/BT/C1 /BC/BG /C0 /BU/BX/CB /CT /B7/CT−/BE/BC. /BL/BD± /BC. /BE/BD± /BD. /BD/BI /BK/BK, /BL/BC/BU/BT/C1 /BC/BG /C0 /BU/BX/CB /CT /B7/CT−/BD/BH± /BE /BD/BI/BK /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−/BK/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−π /BC/B5/CL× /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig ×/A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL /BP /B4/BD/BK . /BI± /BD. /BE± /BD. /BD/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8/DA/CP/D0/D9/CT /A0/parenleftbigψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig× /A0/parenleftbigψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BJ/BJ/BJ± /BC. /BC/BD/BI/CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BJ/BY /D6/D3/D1 /D8/CW/CT /D6/CP/D8/CX/D3 /D3/CU /A0/B4 /CT /B7/CT−/B5/BU /B4π /B7π−π /BC/B5 /CP/D2/CS /A0/B4 /CT /B7/CT−/B5/BU /B4µ /B7µ−/B5/B4 /BT /CD/BU/BX/CA/CC /BC/BG/B5/BA/BK/BK/C5/D3/D7/D8/D0/DD ρπ /B8 /D7/CT/CT /CP/D0/D7/D3 ρπ /D7/D9/CQ/D7/CT/CR/D8/CX/D3/D2/BA/BK/BL/BY /D6/D3/D1 /C2/ψ→π /B7π−π /BC/CT/DA/CT/D2/D8/D7 /CS/CX/D6/CT/CR/D8/D0/DD /BA/BL/BC/C7/CQ/D8/CP/CX/D2/CT/CS /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/CW/CT /D6/CP/D8/CT/D7 /CU/D3 /D6π /B7π−π /BC/CP/D2/CSµ /B7µ−/B8 /D9/D7/CX/D2/CV /C2/ψ /CT/DA/CT/D2/D8/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /DA/CX/CP ψ /B4/BE /CB /B5→π /B7π−/C2/ψ /CP/D2/CS /DB/CX/D8/CW /BU/B4 /C2/ψ→µ /B7µ−/B5/BP/BH. /BK/BK± /BC. /BD/BC/B1/BA /BL/BL/BC /BL/BL/BC/BL/BL/BC /BL/BL/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 WEIGHTED AVERAGE 20.7 ±1.3 (Error scaled by 1.7) FRANKLIN 83 MRK2 8.1BAI 04H BES 0.0BAI 04H BES 0.3AUBERT,B 04N BABR 0.3AUBERT 07AU BABR 2.2χ2 11.1 (Confidence Level = 0.026) 10 15 20 25 30 35/A0/parenleftBig π /B7π−π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig π /B7π−π /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BL± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BL± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BL± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ/BL± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BE /BA /BD. /BL/BF± /BC. /BD/BG± /BC. /BC/BH /BJ/BI/BK /BL/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3−π /B7π−π /BCγ/BD. /BE± /BC. /BF /BF/BC/BL /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BL/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−π /BC/C3 /B7/C3−/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/BC. /BD/BC/BJ/BC± /BC. /BC/BC/BG/BF± /BC. /BC/BC/BI/BG /CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BG/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/BG/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/A0/parenleftbig/BG/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/BG/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BC± /BF/BC /BL/BC± /BF/BC/BL/BC± /BF/BC /BL/BC± /BF/BC/BD/BF /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BI± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BH± /BC. /BG± /BC. /BE /BD/BA/BI/CZ /BL/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ/BJ. /BE± /BE. /BF /BE/BC/BH /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD± /BC. /BJ± /BC. /BE /BE/BF/BF /BL/BF/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/BL/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−/C3 /B7/C3−/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4/BF/BI. /BF± /BD. /BF± /BE. /BD/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BL/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA/BT /CD/BU/BX/CA/CC /BC/BH /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−/C3 /B7/C3−/B5/CL × /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4 /BF /BF . /BI± /BE. /BJ± /BE. /BJ/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BG± /BC. /BE/BK± /BC. /BC/BH /BD. /BK/BG± /BC. /BE/BK± /BC. /BC/BH/BD. /BK/BG± /BC. /BE/BK± /BC. /BC/BH /BD. /BK/BG± /BC. /BE/BK± /BC. /BC/BH/BJ/BF /BL/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3−π /B7π−ηγ/BL/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−/C3 /B7/C3−η /B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4/BD/BC . /BE± /BD. /BF± /BC. /BK/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig π /BCπ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig π /BCπ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/A0/parenleftbig π /BCπ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig π /BCπ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BH± /BC. /BF/BD± /BC. /BC/BI /BE. /BG/BH± /BC. /BF/BD± /BC. /BC/BI/BE. /BG/BH± /BC. /BF/BD± /BC. /BC/BI /BE. /BG/BH± /BC. /BF/BD± /BC. /BC/BI/BE/BC/BF± /BD/BI /BL/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /BCπ /BC/C3 /B7/C3−γ/BL/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /BCπ /BC/C3 /B7/C3−/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4/BD/BF. /BI± /BD. /BD± /BD. /BF/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig ηφ /CU/BC /B4/BL/BK/BC/B5→ηφπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig ηφ /CU/BC /B4/BL/BK/BC/B5→ηφπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/A0/parenleftbig ηφ /CU/BC /B4/BL/BK/BC/B5→ηφπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig ηφ /CU/BC /B4/BL/BK/BC/B5→ηφπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE/BF± /BC. /BJ/BH± /BC. /BJ/BF /BF. /BE/BF± /BC. /BJ/BH± /BC. /BJ/BF/BF. /BE/BF± /BC. /BJ/BH± /BC. /BJ/BF /BF. /BE/BF± /BC. /BJ/BH± /BC. /BJ/BF/BH/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BY /BU/BX/CB /C2/ψ→ηφ /CU/BC /B4/BL/BK/BC/B5/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI/BD± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BH. /BE± /BD/BE. /BC /BE/BH /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /C3 /B7/C3−π /BC/BJ/BK. /BC± /BE/BD. /BC /BD/BE/BI /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ /C3 /BC/CB /C3±π∓ /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BI. /BG/BI± /BC. /BD/BJ± /BC. /BG/BF /BD/BG/BF/BH /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BF. /BK± /BD. /BI /BG/BK /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−/BH. /BH± /BC. /BI /BH/BF/BF /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− WEIGHTED AVERAGE 6.0±0.5 (Error scaled by 1.3) PERUZZI 78 MRK1 0.7BESCH 81 BONA 1.9EATON 84 MRK2 1.0χ2 3.6 (Confidence Level = 0.167) 02468 1 0/A0/parenleftBig/D4 /D4π /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH/BF± /BC. /BD/BE± /BC. /BE/BL /BD/BD/BC/BJ /BL/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5→/C2/ψπ /B7π−/B8 /C2/ψ→/BE/B4π /B7π−/B5/BF. /BH/BD± /BC. /BF/BG± /BC. /BC/BL /BE/BJ/BC /BL/BJ/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5γ/BG. /BC± /BD. /BC /BJ/BI /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BL/BI/BV/D3/D1/D4/D9/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /C2/ψ→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA /BL/BJ/BT /CD/BU/BX/CA/CC /BC/BH /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /BE/B4π /B7π−/B5/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BD /BL . /BH±/BD. /BG± /BD. /BF/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH±/BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BF± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BF. /BC± /BE. /BL± /BE. /BK /BG/BL/BI /BL/BK/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BF/B4π /B7π−/B5γ/BG/BC± /BE/BC /BF/BE /C2/BX/BT/C6/B9/C5/BT/CA/C1/BX /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BL/BK/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA/A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BE± /BC. /BC/BL± /BC. /BD/BL /BD. /BI/BE± /BC. /BC/BL± /BC. /BD/BL/BD. /BI/BE± /BC. /BC/BL± /BC. /BD/BL /BD. /BI/BE± /BC. /BC/BL± /BC. /BD/BL/BJ/BI/BD /BL/BL/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−π /BC/B5γ/BL/BL/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BL± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BL± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE/BL± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE/BL± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BH± /BC. /BF/BL± /BC. /BE/BC /BK/BH /BD/BC/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5ηγ/BE. /BE/BI± /BC. /BC/BK± /BC. /BE/BJ /BG/BK/BF/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BV /BU/BX/CB/BE /CT /B7/CT−→ /BE/B4π /B7π−/B5η/BD/BC/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0 /C2/ψ ee· /BU/B4 /C2/ψ→ /BE/B4π /B7π−/B5η /B5· /BU/B4η→γγ /B5/BP /BH . /BD/BI± /BC. /BK/BH±/BC. /BF/BL /CT/CE/BA /A0/parenleftbig/BF/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BE/BG± /BC. /BL/BI± /BD. /BD/BD /BJ. /BE/BG± /BC. /BL/BI± /BD. /BD/BD/BJ. /BE/BG± /BC. /BL/BI± /BD. /BD/BD /BJ. /BE/BG± /BC. /BL/BI± /BD. /BD/BD/BI/BD/BI /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BV /BU/BX/CB/BE /CT /B7/CT−→ /BF/B4π /B7π−/B5η/A0/parenleftbig/D2 /D2π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/D2 /D2π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/A0/parenleftbig/D2 /D2π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig/D2 /D2π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK± /BF. /BI /BF. /BK± /BF. /BI/BF. /BK± /BF. /BI /BF. /BK± /BF. /BI/BH /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BH± /BC. /BE/BG± /BC. /BC/BF /BD/BC/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A6 /BC /A6 /BCγ/BD. /BF/BF± /BC. /BC/BG± /BC. /BD/BD /BD/BJ/BJ/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU/BX/CB/BE /C2/ψ→ /A6 /BC /A6 /BC/BD. /BC/BI± /BC. /BC/BG± /BC. /BE/BF /BK/BK/BG± /BF/BC /C8 /BT/C4/C4/C1/C6 /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A6 /BC /A6 /BC/BD. /BH/BK± /BC. /BD/BI± /BC. /BE/BH /BL/BC /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A6 /BC /A6 /BC/BD. /BF± /BC. /BG /BH/BE /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−→ /A6 /BC /A6 /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BG± /BE. /BI /BF /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−→ /A6 /B7 /A6− /BL/BL/BD /BL/BL/BD/BL/BL/BD /BL/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /BD/BC/BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /A6 /BC /A6 /BC/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4 /BI . /BG±/BD. /BE± /BC. /BI/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH±/BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BJ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BJ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BJ± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA/BG/BL. /BK± /BG. /BE± /BF. /BG /BE/BC/BH /BD/BC/BE/BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ ω /C3 /B7/C3−/BE/B4π /B7π−/B5γ/BF/BD± /BD/BF /BF/BC /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/BD/BC/BE/CD/D7/CX/D2/CV /A0/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BH. /BH/BE± /BC. /BD/BG± /BC. /BC/BG /CZ /CT/CE/BA/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/C1/D2/CR/D0/D9/CS/CX/D2/CV /D4 /D4π /B7π−γ /CP/D2/CS /CT/DC/CR/D0/D9/CS/CX/D2/CV ω /B8η /B8η/prime/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BL /BA/BF. /BF/BI± /BC. /BI/BH± /BC. /BE/BK /BF/BI/BG /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BD. /BI± /BC. /BI /BF/BL /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BL± /BC. /BD/BI± /BC. /BC/BK /BF/BD/BJ /BD/BC/BF/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7/BE. /BE/BI± /BC. /BC/BD± /BC. /BD/BG /BI/BF/BF/BD/BI /BU/BT/C1 /BC/BG /BX /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BD. /BL/BJ± /BC. /BE/BE /BL/BL /BU/BT/C4/BW/C1/C6/C1 /BL/BK /BY/BX/C6/C1 /CT /B7/CT−/BD. /BL/BD± /BC. /BC/BG± /BC. /BF/BC /C8 /BT/C4/C4/C1/C6 /BK/BJ /BW/C5/BE /CT /B7/CT−/BE. /BD/BI± /BC. /BC/BJ± /BC. /BD/BH /BD/BG/BE/BC /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BE. /BH± /BC. /BG /BD/BF/BF /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BE. /BC± /BC. /BH /BU/BX/CB/BV/C0 /BJ/BK /BU/C7/C6/BT /CT /B7/CT−/BE. /BE± /BC. /BE /BF/BF/BD /BD/BC/BG/C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BC. /BF /BG/BK /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BF /CB/C8/BX/BV /CT /B7/CT−/BD/BC/BF/CF/CD /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /D4 /D4 /B5/CL× /CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL /BP /B4/BE . /BE/BD± /BC. /BD/BF±/BC. /BD/BC/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /B4 /BD . /BC/BC/BJ± /BC. /BC/BF/BH/B5×/BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BC/BG/BT/D7/D7/D9/D1/CX/D2/CV /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /B4/BD/B7/CR/D3/D7 /BEθ /B5/BA/A0/parenleftbig/D4 /D4η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig/D4 /D4η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/A0/parenleftbig/D4 /D4η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig/D4 /D4η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BL± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BL± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BL± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BL± /BC. /BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BF± /BC. /BD/BF± /BC. /BD/BH /BK/BE/BI /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BE. /BH± /BD. /BE /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BE. /BF± /BC. /BG /BD/BL/BJ /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/D4 /D2π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/D4 /D2π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/A0/parenleftbig/D4 /D2π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0 /A0/parenleftbig/D4 /D2π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BE± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BE± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD/BE± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD/BE± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BI± /BC. /BC/BE± /BC. /BE/BD /BH/BL/CZ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C3 /BU/BX/CB/BE /C2/ψ→ /D4π− /D2 /BE. /BG/BJ± /BC. /BC/BE± /BC. /BE/BG /BH/BH/CZ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C3 /BU/BX/CB/BE /C2/ψ→ /D4π /B7/D2/BE. /BC/BE± /BC. /BC/BJ± /BC. /BD/BI /BD/BE/BK/BK /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /D4π−/BD. /BL/BF± /BC. /BC/BJ± /BC. /BD/BI /BD/BD/BL/BD /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /D4π /B7/BD. /BJ± /BC. /BJ /BF/BE /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−→ /D4π−/BD. /BI± /BD. /BE /BH /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−→ /D4π /B7/BE. /BD/BI± /BC. /BE/BL /BD/BL/BG /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−→ /D4π−/BE. /BC/BG± /BC. /BE/BJ /BE/BC/BG /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−→ /D4π /B7/A0/parenleftbig/D2 /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/D2 /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/A0/parenleftbig/D2 /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig/D2 /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BF/BD± /BC. /BC/BG/BL /BJ/BL /BU/BT/C4/BW/C1/C6/C1 /BL/BK /BY/BX/C6/C1 /CT /B7/CT−/BC. /BD/BK± /BC. /BC/BL /BU/BX/CB/BV/C0 /BJ/BK /BU/C7/C6/BT /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BL/BC± /BC. /BC/BH/BH /BG/BC /BT/C6/CC/C7/C6/BX/C4/C4/C1 /BL/BF /CB/C8/BX/BV /CT /B7/CT−/A0/parenleftbig/A4 /A4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig/A4 /A4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/A0/parenleftbig/A4 /A4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig/A4 /A4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BG/BC± /BC. /BD/BE± /BC. /BE/BG /BD/BF/BE± /BD/BD /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A4− /A4 /B7/BE. /BE/BK± /BC. /BD/BI± /BC. /BG/BC /BD/BL/BG /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A4− /A4 /B7/BF. /BE± /BC. /BK /BJ/BD /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−WEIGHTED AVERAGE 1.8±0.4 (Error scaled by 1.8) PERUZZI 78 MRK1 3.2EATON 84 MRK2 1.4HENRARD 87 DM2 1.8χ2 6.5 (Confidence Level = 0.039) 0123456/A0/parenleftBig/A4 /A4/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BD. /BL/BF± /BC. /BE/BD± /BC. /BC/BH /BD/BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A3 /A3γ/BE. /BC/BF± /BC. /BC/BF± /BC. /BD/BH /BK/BK/BK/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BU/BX/CB/BE /C2/ψ→ /A3 /A3 /BE. /BC /B7/BC. /BH − /BC. /BG± /BC. /BD /BG/BI /BD/BC/BI/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /A3 /A3/C3 /B7/BD. /BC/BK± /BC. /BC/BI± /BC. /BE/BG /BI/BF/BD /BU/BT/C1 /BL/BK /BZ /BU/BX/CB /CT /B7/CT−/BD. /BF/BK± /BC. /BC/BH± /BC. /BE/BC /BD/BK/BG/BJ /C8 /BT/C4/C4/C1/C6 /BK/BJ /BW/C5/BE /CT /B7/CT−/BD. /BH/BK± /BC. /BC/BK± /BC. /BD/BL /BF/BI/BH /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BE. /BI± /BD. /BI /BH /BU/BX/CB/BV/C0 /BK/BD /BU/C7/C6/BT /CT /B7/CT−/BD. /BD± /BC. /BE /BD/BL/BI /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/BD/BC/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /A3 /A3 /B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL /BP /B4/BD/BC . /BJ± /BC. /BL±/BC. /BJ/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE/CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BC/BI/CF/CD /BC/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /A3 /A3 /B5/CL× /CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5 /CL/BP/B4 /BE . /BC/BC /B7/BC. /BF/BG − /BC. /BE/BL±/BC. /BF/BG/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /B4 /BD . /BC/BC/BJ± /BC. /BC/BF/BH/B5×/BD/BC− /BF/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 1.61 ±0.15 (Error scaled by 2.0) PERUZZI 78 MRK1 6.5BESCH 81 BONAEATON 84 MRK2 0.0PALLIN 87 DM2 1.2BAI 98G BES 4.6WU 06 BELL 0.7ABLIKIM 06 BES2 7.6AUBERT 07BD BABR 2.3χ2 22.9 (Confidence Level = 0.001) 012345/A0/parenleftBig/A3 /A3/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BC /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BC /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BC /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/parenleftbig/D4 /D4/parenrightbig/A0/BD/BC/BK /BB/A0/BL/BC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BC /B7/BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BC /BC. /BL/BC /B7/BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BC/BC. /BL/BC /B7/BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BC /BC. /BL/BC /B7/BC. /BD/BH − /BC. /BD/BG± /BC. /BD/BC /BD/BC/BJ/CF/CD /BC/BI /BU/BX/C4/C4 /BU /B7→ /D4 /D4/C3 /B7/B8 /A3 /A3/C3 /B7/BD/BC/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /C2/ψ→ /A3 /A3 /B8 /D4 /D4 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/CF /CD /BC /BI /BA /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BL± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BF± /BC. /BC/BL± /BC. /BC/BL /BI/BK/BH /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/BD. /BG± /BC. /BG /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BD. /BC/BC± /BC. /BD/BH /BD/BC/BL /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− /BL/BL/BE /BL/BL/BE/BL/BL/BE /BL/BL/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /A0/parenleftbig/A3 /A6−π /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/A3 /A6−π /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/A0/parenleftbig/A3 /A6−π /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig/A3 /A6−π /B7/B4/D3 /D6/CR /BA /CR /BA /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BJ/BJ/BC± /BC. /BC/BH/BD± /BC. /BC/BK/BF /BF/BF/BH /BD/BC/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ /A3/A6 /B7π− /BC. /BJ/BG/BJ± /BC. /BC/BH/BI± /BC. /BC/BJ/BI /BE/BH/BG /BD/BC/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ /A3 /A6−π /B7/BC. /BL/BC± /BC. /BC/BI± /BC. /BD/BI /BE/BE/BH± /BD/BH /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A3/A6 /B7π−/BD. /BD/BD± /BC. /BC/BI± /BC. /BE/BC /BF/BG/BE± /BD/BK /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−→ /A3 /A6−π /B7/BD. /BH/BF± /BC. /BD/BJ± /BC. /BF/BK /BD/BF/BH /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A3/A6 /B7π−/BD. /BF/BK± /BC. /BE/BD± /BC. /BF/BH /BD/BD/BK /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−→ /A3 /A6−π /B7/BD/BC/BK/CD/D7/CX/D2/CV /BU/B4 /A3→π−/D4 /B5 /BP /BI/BF/BA/BL/B1 /CP/D2/CS /BU/B4 /A6 /B7→π /BC/D4 /B5 /BP /BH/BD/BA/BI/B1/BA /A0/parenleftbig/D4/C3− /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/D4/C3− /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/A0/parenleftbig/D4/C3− /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0 /A0/parenleftbig/D4/C3− /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BL± /BC. /BC/BJ± /BC. /BD/BG /BC. /BK/BL± /BC. /BC/BJ± /BC. /BD/BG/BC. /BK/BL± /BC. /BC/BJ± /BC. /BD/BG /BC. /BK/BL± /BC. /BC/BJ± /BC. /BD/BG/BF/BC/BJ /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BG± /BC. /BC/BL± /BC. /BC/BE /BD/BH/BI± /BD/BH /BD/BC/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4 /C3 /B7/C3−/B5γ/BD. /BG /B7/BC. /BH − /BC. /BG± /BC. /BE /BD/BD. /BC /B7/BG. /BF − /BF. /BH /BD/BD/BC/C0/CD/BT/C6/BZ /BC/BF /BU/BX/C4/C4 /BU /B7→ /BE/B4 /C3 /B7/C3−/B5 /C3 /B7/BC. /BJ± /BC. /BF /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BE± /BC. /BD/BJ± /BC. /BC/BE /BF/BK /BD/BD/BD/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4 /C3 /B7/C3−/B5γ/BD/BC/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /BE/B4 /C3 /B7/C3−/B5/B5/CL× /CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4/BG. /BD/BD± /BC. /BF/BL± /BC. /BF/BC/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BD/BC/CD/D7/CX/D2/CV /BU/B4 /BU /B7→ /C2/ψ /C3 /B7/B5/BP/B4 /BD . /BC/BD± /BC. /BC/BH/B5× /BD/BC− /BF/BA/BD/BD/BD/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BA/BT /CD/BU/BX/CA/CC /BC/BH /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→ /BE/B4 /C3 /B7/C3−/B5/B5/CL×/CJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BG . /BC± /BC. /BJ± /BC. /BI/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/A0/parenleftbig/C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BH. /BH/BH± /BC. /BD/BG± /BC. /BC/BE /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/D4/C3− /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/D4/C3− /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/A0/parenleftbig/D4/C3− /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig/D4/C3− /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BC/BI± /BC. /BC/BH /BC. /BE/BL± /BC. /BC/BI± /BC. /BC/BH/BC. /BE/BL± /BC. /BC/BI± /BC. /BC/BH /BC. /BE/BL± /BC. /BC/BI± /BC. /BC/BH/BL/BC /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BJ± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BJ± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BJ± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BJ± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BL± /BC. /BE/BG± /BC. /BE/BE /BD/BC/BJ /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BW /C5/CA/C3/BF /CT /B7/CT−/BE. /BE± /BC. /BL /BI /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BI± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BJ /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BK/BE± /BC. /BC/BG± /BC. /BD/BF /BE/BD/BH/BH± /BG/BH /BD/BD/BE/BU/BT/C1 /BC/BG /BT /BU/BX/CB/BE /C2/ψ→ /C3 /BC/CB /C3 /BC/C4→ π /B7π−/CG/BD. /BD/BK± /BC. /BD/BE± /BC. /BD/BK /C2/C7/CD/CB/CB/BX/CC /BL/BC /BW/C5/BE /C2/ψ→ /CW/CP/CS/D6/D3/D2/D7/BD. /BC/BD± /BC. /BD/BI± /BC. /BC/BL /BJ/BG /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BW /C5/CA/C3/BF /CT /B7/CT−/BD/BD/BE/CD/D7/CX/D2/CV /BU/B4 /C3 /BC/CB→π /B7π−/B5/BP /BC. /BI/BK/BI/BK± /BC. /BC/BC/BE/BJ/BA WEIGHTED AVERAGE 1.46 ±0.26 (Error scaled by 2.7) BALTRUSAIT... 85D MRK3 6.0JOUSSET 90 DM2 1.7BAI 04A BES2 7.0χ2 14.7 (Confidence Level = 0.001) 0 0.5 1 1.5 2 2.5 3/A0/parenleftBig/C3 /BC/CB /C3 /BC/C4/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BE± /BC. /BI/BC± /BC. /BG/BG /BE. /BI/BE± /BC. /BI/BC± /BC. /BG/BG/BE. /BI/BE± /BC. /BI/BC± /BC. /BG/BG /BE. /BI/BE± /BC. /BI/BC± /BC. /BG/BG/BG/BG /BD/BD/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BD/BD/BF/CD/D7/CX/D2/CV /BU/B4 /A3→π−/D4 /B5 /BP /BI/BF/BA/BL/B1 /CP/D2/CS /BU/B4 η→γγ /B5 /BP /BF/BL/BA/BG/B1/BA /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI/BG< /BC. /BI/BG< /BC. /BI/BG< /BC. /BI/BG/BL/BC /BD/BD/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF± /BC. /BJ± /BC. /BK /BD/BD /BU/BT/C1 /BL/BK /BZ /BU/BX/CB /CT /B7/CT−/BE. /BE± /BC. /BH± /BC. /BH /BD/BL± /BG /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT−/BD/BD/BG/CD/D7/CX/D2/CV /BU/B4 /A3→π−/D4 /B5/BP/BI /BF /BA /BL /B1 /BA /A0/parenleftbig /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/A0/parenleftbig /A3/D2 /C3 /BC/CB /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig /A3/D2 /C3 /BC/CB /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BG/BI± /BC. /BE/BC± /BD. /BC/BJ /BI. /BG/BI± /BC. /BE/BC± /BD. /BC/BJ/BI. /BG/BI± /BC. /BE/BC± /BD. /BC/BJ /BI. /BG/BI± /BC. /BE/BC± /BD. /BC/BJ/BD/BC/BH/BK /BD/BD/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BV /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BD/BD/BH/CD/D7/CX/D2/CV /BU/B4 /A3→ /D4π /B7/B5 /BP /BI/BF/BA/BL/B1 /CP/D2/CS /BU/B4 /C3 /BC/CB→π /B7π−/B5 /BP /BI/BL/BA/BE/B1/BA /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BJ± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BK± /BC. /BE/BC± /BC. /BD/BH /BK/BG /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BW /C5/CA/C3/BF /CT /B7/CT−/BD. /BC± /BC. /BH /BH /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BU /BW /BT/CB/C8 /CT /B7/CT−/BD. /BI± /BD. /BI /BD /CE /BT/C6/C6/CD/BV/BV/C1 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/A3 /A6 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/A3 /A6 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/A0/parenleftbig/A3 /A6 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0 /A0/parenleftbig/A3 /A6 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BH< /BC. /BD/BH< /BC. /BD/BH< /BC. /BD/BH/BL/BC /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−→ /A3 /CG/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD< /BC. /BC/BD< /BC. /BC/BD< /BC. /BC/BD/BL/BH /BD/BD/BI/BU/BT/C1 /BC/BG /BW /BU/BX/CB /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BH/BE /BL/BC /BD/BD/BI/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BV /C5/CA/C3/BF /CT /B7/CT−/BD/BD/BI/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV/C8 /BA /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI /BC. /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI/BC. /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI /BC. /BC/BD/BE/BJ± /BC. /BC/BC/BF/BI/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 /C2/ψ→γ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BJ/BL± /BC. /BC/BC/BE/BC /BE/BJ/BF± /BG/BF /BD/BD/BJ/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/D7/CT/CT/D2 /BD/BI /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BG /C5/CA/C3/BF /C2/ψ→ /BEφγ/BD/BD/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D9/D7/CX/D2/CV /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/CU /BU/B4 /C2/ψ→γη/CR /B5× /BU/B4η/CR→ /C3 /C3π /B5/CU /D6 /D3 /D1/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/C1/CB /BK/BI/B8 /BU/C1/CB/BX/C4/C4/C7 /BL/BD/B8 /BU/BT/C1 /BC/BG /CP/D2/CS /BU/B4 η/CR→ /C3 /C3π /B5/BP /B4 /BK . /BH± /BD. /BK/B5/B1 /CU/D6/D3/D1/BT /CD/BU/BX/CA/CC /BC/BI /BX /BA/A0/parenleftbig γπ /B7π−/BEπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig γπ /B7π−/BEπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/A0/parenleftbig γπ /B7π−/BEπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig γπ /B7π−/BEπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BF± /BC. /BE± /BF. /BD /BK. /BF± /BC. /BE± /BF. /BD/BK. /BF± /BC. /BE± /BF. /BD /BK. /BF± /BC. /BE± /BF. /BD /BD/BD/BK/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BU /C5/CA/C3/BF /C2/ψ→ /BGπγ/BD/BD/BK/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BC /BZ/CT/CE/BA/A0/parenleftbig γηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig γηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/A0/parenleftbig γηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig γηππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BD± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BD± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BK/BH± /BC. /BF± /BD. /BC/BH /BD/BD/BL/BX/BW /CF /BT/CA/BW/CB /BK/BF /BU /BV/BU/BT/C4 /C2/ψ→ηπ /B7π−/BJ. /BK± /BD. /BE± /BE. /BG /BD/BD/BL/BX/BW /CF /BT/CA/BW/CB /BK/BF /BU /BV/BU/BT/C4 /C2/ψ→η /BEπ /BC/BD/BD/BL/BU/D6/D3/CP/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CP/D8 /BD/BJ/BC/BC /C5/CT/CE/BA/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BI/BI± /BC. /BD± /BC. /BH/BK /BD/BE/BC, /BD/BE/BD/BU/BT/C1 /BC/BC /BW /BU/BX/CB /C2/ψ→γ /C3±/C3 /BC/CBπ∓/BF. /BK± /BC. /BF± /BC. /BI /BD/BE/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /C3π/BG. /BC± /BC. /BJ± /BD. /BC /BD/BE/BE/BX/BW /CF /BT/CA/BW/CB /BK/BE /BX /BV/BU/BT/C4 /C2/ψ→ /C3 /B7/C3−π /BCγ/BG. /BF± /BD. /BJ /BD/BE/BE, /BD/BE/BF/CB/BV/C0/BT/CA/CA/BX /BK/BC /C5/CA/C3/BE /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BJ/BK± /BC. /BE/BD± /BC. /BF/BF /BD/BE/BE, /BD/BE/BG, /BD/BE/BH/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BC. /BK/BF± /BC. /BD/BF± /BC. /BD/BK /BD/BE/BE, /BD/BE/BI, /BD/BE/BJ/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BC. /BI/BI /B7/BC. /BD/BJ − /BC. /BD/BI /B7/BC. /BE/BG − /BC. /BD/BH /BD/BE/BE, /BD/BE/BH, /BD/BE/BK/BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD. /BC/BF /B7/BC. /BE/BD − /BC. /BD/BK /B7/BC. /BE/BI − /BC. /BD/BL /BD/BE/BE, /BD/BE/BJ, /BD/BE/BL/BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BE/BC/C1/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /D8/CW/CT /C2/ψ /B4/BD /CB /B5 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /CQ /D6/D3/CP/CS /C3 /C3π /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /D7/D8/CP/D8/CT/CP /D6/D3/D9/D2/CS /BD/BK/BC/BC /CX/D7 /B4/BC . /BD/BH± /BC. /BC/BD± /BC. /BC/BH/B5× /BD/BC− /BF/BA/BD/BE/BD/C1/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /DB/CX/D8/CW /C2/ψ→γ /CU/BD /B4/BD/BG/BE/BC/B5 /CX/D7 /B4 − /BC. /BC/BF± /BC. /BC/BD± /BC. /BC/BD/B5× /BD/BC− /BF/BA/BD/BE/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 η /B4/BD/BG/BC/BH/B5 → /C3 /C3π /BA/BD/BE/BF/BV/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D7/D4/CX/D2/B9/DE/CT/D6/D3 /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /CU/D3 /D6η /B4/BD/BG/BC/BH/B5 /BA/BD/BE/BG/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /CP/BC /B4/BL/BK/BC/B5 π /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BE/BH/CP/BC /B4/BL/BK/BC/B5 π /D1/D3 /CS/CT/BA/BD/BE/BI/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /C3∗/B4/BK/BL/BE/B5 /C3 /BC− /B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/BD/BE/BJ/C3∗/C3 /D1/D3 /CS/CT/BA/BD/BE/BK/BY /D6/D3/D1 /CP/BC /B4/BL/BK/BC/B5 π /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA/BD/BE/BL/BY /D6/D3/D1 /C3∗/B4/BK/BL/BC/B5 /C3 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BA /BL/BL/BF /BL/BL/BF/BL/BL/BF /BL/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 WEIGHTED AVERAGE 2.8±0.6 (Error scaled by 1.6) SCHARRE 80 MRK2 0.7EDWARDS 82E CBAL 0.9AUGUSTIN 90 DM2 2.0BAI 00D BES 4.0χ2 7.7 (Confidence Level = 0.052) - 2 02468 1 0 1 2/A0/parenleftBig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5 →γ /C3 /C3π/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BK± /BC. /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA/BD. /BC/BJ± /BC. /BD/BJ± /BC. /BD/BD /BD/BF/BC/BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγπ /B7π−/BC. /BI/BG± /BC. /BD/BE± /BC. /BC/BJ /BD/BF/BC/BV/C7/BY/BY/C5/BT/C6 /BL/BC /C5/CA/C3/BF /C2/ψ→γγπ /B7π−/BD/BF/BC/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 η /B4/BD/BG/BC/BH/B5 →γρ /BC/BA/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BC± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI± /BC. /BJ± /BC. /BG /BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π−/BF. /BF/BK± /BC. /BF/BF± /BC. /BI/BG /BD/BF/BD/BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γηπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BC± /BC. /BI± /BD. /BD /BE/BI/BD /BD/BF/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π−/BD/BF/BD/CE/CX/CP /CP/BC /B4/BL/BK/BC/B5 π /BA/BD/BF/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ηπ /B7π−/BA/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γγφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE< /BC. /BK/BE/BL/BH /BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγ /C3 /B7/C3−/A0/parenleftbig γρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig γρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/A0/parenleftbig γρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig γρρ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ± /BC. /BF± /BC. /BL /BD/BF/BF/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BU /C5/CA/C3/BF /C2/ψ→ /BGπγ/BF. /BJ/BH± /BD. /BC/BH± /BD. /BE/BC /BD/BF/BG/BU/CD/CA/C3/BX /BK/BE /C5/CA/C3/BE /C2/ψ→ /BGπγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BL /BL/BC /BD/BF/BH/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /C2/ψ→ /BGπγ/BD/BF/BF/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BC /BZ/CT/CE/BA/BD/BF/BG/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BC /BZ/CT/CE/BA /CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /BE ρ /BC/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD/BF/D8 /D3/D3 /CQ/D8 /CP /CX /D2 /BE ρ /BA/BD/BF/BH/BGπ /D1/CP/D7/D7 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BE/BA/BC/DF/BE/BH /BZ/CT/CE/BA/A0/parenleftbig γρω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig γρω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/A0/parenleftbig γρω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0 /A0/parenleftbig γρω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG< /BH. /BG< /BH. /BG< /BH. /BG/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BT /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/A0/parenleftbig γρφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0 /A0/parenleftbig γρφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/A0/parenleftbig γρφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0 /A0/parenleftbig γρφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BK< /BK. /BK< /BK. /BK< /BK. /BK/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BT /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/A0/parenleftbig γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/A0/parenleftbig γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig γη/BE /B4/BD/BK/BJ/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BE± /BE. /BE± /BC. /BL /BI. /BE± /BE. /BE± /BC. /BL/BI. /BE± /BE. /BE± /BC. /BL /BI. /BE± /BE. /BE± /BC. /BL/BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π−/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ/BD± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BD± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BJ/BD± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BJ/BD± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BD /BA/BH. /BH/BH± /BC. /BG/BG /BF/BH/CZ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BX /BU/BX/CB/BE /C2/ψ→η/primeγ/BG. /BH/BC± /BC. /BD/BG± /BC. /BH/BF /BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γπ /B7π−η /B8 η→γγ/BG. /BF/BC± /BC. /BF/BD± /BC. /BJ/BD /BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γπ /B7π−η /B8 η→π /B7π−π /BC/BG. /BC/BG± /BC. /BD/BI± /BC. /BK/BH /BI/BE/BE /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γηπ /B7π−/BG. /BF/BL± /BC. /BC/BL± /BC. /BI/BI /BE/BG/BE/BC /BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BC /BW/C5/BE /C2/ψ→γγπ /B7π−/BG. /BD± /BC. /BF± /BC. /BI /BU/C4/C7/C7/C5 /BK/BF /BV/BU/BT/C4 /CT /B7/CT−→ /BFγ /B7/CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BL± /BD. /BD /BI /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−→ /BFγ/BE. /BG± /BC. /BJ /BH/BJ /BU/BT/CA/CC/BX/C4 /BJ/BI /BV/C6/CC/CA /CT /B7/CT−→ /BEγρ /A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BG. /BF/BE± /BC. /BD/BG± /BC. /BJ/BF /BD/BF/BI/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BE. /BC/BK± /BC. /BD/BF± /BC. /BF/BH /BD/BF/BJ/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BF. /BC/BH± /BC. /BC/BK± /BC. /BG/BH /BD/BF/BJ/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BU /C5/CA/C3/BF /C2/ψ→ /BGπγ/BG. /BK/BH± /BC. /BG/BH± /BD. /BE/BC /BD/BF/BK/BU/CD/CA/C3/BX /BK/BE /C5/CA/C3/BE /CT /B7/CT−/BD/BF/BI/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BF/BA/BC /BZ/CT/CE/BA/BD/BF/BJ/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BC /BZ/CT/CE/BA/BD/BF/BK/BGπ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BH /BZ/CT/CE/BA WEIGHTED AVERAGE 2.8±0.5 (Error scaled by 1.9) BURKE 82 MRK2 2.5BALTRUSAIT... 86B MRK3 0.3BISELLO 89B DM2 3.7BISELLO 89B DM2 4.2χ2 10.8 (Confidence Level = 0.013) 02468 1 0/A0/parenleftBig γ /BEπ /B7/BEπ−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BC. /BJ± /BD. /BI /BL. /BH± /BC. /BJ± /BD. /BI/BL. /BH± /BC. /BJ± /BD. /BI /BL. /BH± /BC. /BJ± /BD. /BI/BI/BG/BI± /BG/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C5 /BU/BX/CB /C2/ψ→γ /BEπ /B7/BEπ−/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5 /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/D2/D3/D2 /D6/CT/D7/D3/D2/CP/D2/D8/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BE± /BC. /BK± /BD. /BJ /BK. /BE± /BC. /BK± /BD. /BJ/BK. /BE± /BC. /BK± /BD. /BJ /BK. /BE± /BC. /BK± /BD. /BJ /BD/BF/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C5 /BU/BX/CB /C2/ψ→γ /BEπ /B7/BEπ−/BD/BF/BL/CB/D9/CQ/D8/D6/CP/CR/D8/CX/D2/CV /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT η/CR /B4/BD /CB /B5 /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0 /A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0/A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0 /A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD± /BC. /BD± /BC. /BI /BE. /BD± /BC. /BD± /BC. /BI/BE. /BD± /BC. /BD± /BC. /BI /BE. /BD± /BC. /BD± /BC. /BI/BD/BH/BD/BI /BU/BT/C1 /BC/BC /BU /BU/BX/CB /C2/ψ→γ /C3 /B7/C3 /BCπ /B7π−/A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0 /A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0/A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0 /A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BH± /BC. /BH /BE. /BJ± /BC. /BH± /BC. /BH/BE. /BJ± /BC. /BH± /BC. /BH /BE. /BJ± /BC. /BH± /BC. /BH /BD/BG/BC/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γπ /B7π−/BD/BG/BC/BT/D7/D7/D9/D1/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/BG /B4/BE/BC/BH/BC/B5 →ππ /BB /D8/D3/D8/CP/D0 /BP /BC/BA/BD/BI/BJ/BA/A0/parenleftbig γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0 /A0/parenleftbig γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0/A0/parenleftbig γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0 /A0/parenleftbig γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BD± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BD± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BG. /BK± /BD. /BK /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BT /BU/BX/CB/BE /C2/ψ→γωπ /B7π−/BD. /BG/BD± /BC. /BE± /BC. /BG/BE /BD/BE/BC± /BD/BJ /BU/C1/CB/BX/C4/C4/C7 /BK/BJ /CB/C8/BX/BV /CT /B7/CT−/B8 /CW/CP/CS/D6/D3/D2/D7 γ/BD. /BJ/BI± /BC. /BC/BL± /BC. /BG/BH /BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BH /BV /C5/CA/C3/BF /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 γ/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/ /BD/BG/BJ/BH/B5→γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BE. /BD± /BC. /BG /BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→γπ /B7π−π /B7π−/BD. /BF/BI± /BC. /BF/BK /BD/BG/BD, /BD/BG/BE/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BD/BG/BD/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA/BD/BG/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ρ /BCρ /BC/BA/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BF± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BF± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BF± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BE± /BC. /BE/BI /B7/BC. /BC/BE − /BC. /BC/BH /BD/BG/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π− /BD. /BG/BE± /BC. /BE/BD /B7/BC. /BC/BE − /BC. /BC/BG /BD/BG/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /BCπ /BC/BD. /BF/BF± /BC. /BC/BH± /BC. /BE/BC /BD/BG/BH/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BJ /BW/C5/BE /C2/ψ→γπ /B7π−/BD. /BF/BI± /BC. /BC/BL± /BC. /BE/BF /BD/BG/BH/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γπ /B7π−/BD. /BG/BK± /BC. /BE/BH± /BC. /BF/BC /BD/BJ/BK /BX/BW /CF /BT/CA/BW/CB /BK/BE /BU /BV/BU/BT/C4 /CT /B7/CT−→ /BEπ /BCγ/BE. /BC± /BC. /BJ /BF/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BK /C8/C4/CD/CC /CT /B7/CT−/BD. /BE± /BC. /BI /BF/BC /BD/BG/BI/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BU /BW /BT/CB/C8 /CT /B7/CT−→π /B7π−γ /BL/BL/BG /BL/BL/BG/BL/BL/BG /BL/BL/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /BD/BG/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γ /CU/BE /B4/BD/BE/BJ/BC/B5 /B5/CL × /CJ/BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/CL /BP /B4/BD . /BF/BJ/BD±/BC. /BC/BD/BC± /BC. /BE/BE/BE/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5 /BP /B4/BK/BG . /BK /B7/BE. /BG − /BD. /BE /B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BG/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γ /CU/BE /B4/BD/BE/BJ/BC/B5 /B5/CL × /CJ/BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/CL /BP /B4/BD . /BE/BC/BC±/BC. /BC/BE/BJ± /BC. /BD/BJ/BG/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5 /BP /B4/BK/BG . /BK /B7/BE. /BG − /BD. /BE /B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BG/BH/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BP/BC. /BK/BG/BF± /BC. /BC/BD/BE/BA /CC/CW/CT /CT/D6/D6/D3 /D6/D7 /CS/D3 /D2/D3/D8 /CR/D3/D2/D8/CP/CX/D2 /D8/CW/CT/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT /CU/BE /B4/BD/BE/BJ/BC/B5 /CS/CT/CR/CP /DD /BA/BD/BG/BI/CA/CT/D7/D8/CP/D8/CT/CS /CQ /DD /D9/D7 /D8/D3 /D8/CP/CZ /CT /CP/CR/CR/D3/D9/D2/D8 /D3/CU /D7/D4 /D6/CT/CP/CS /D3/CU /BX/BD/B8 /C5/BE/B8 /BX/BF /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7/BA/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH /B7 /BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BH /B7 /BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BH /B7 /BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BH /B7 /BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BL. /BI/BE± /BC/BE/BL /B7/BF. /BH/BD − /BD. /BK/BI /BD/BG/BJ/BU/BT/C1 /BC/BF /BZ /BU/BX/CB /C2/ψ→γ /C3 /C3/BH. /BC± /BC. /BK /B7/BD. /BK − /BC. /BG /BD/BG/BK, /BD/BG/BL/BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BL. /BE± /BD. /BG± /BD. /BG /BD/BG/BL/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/BD/BC. /BG± /BD. /BE± /BD. /BI /BD/BG/BL/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/BL. /BI± /BD. /BE± /BD. /BK /BD/BG/BL/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI± /BC. /BE /B7/BC. /BI − /BC. /BE /BD/BG/BL, /BD/BH/BC/BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3− < /BC. /BK /BL/BC /BD/BH/BD/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /C2/ψ→ /BGπγ/BD. /BI± /BC. /BG± /BC. /BF /BD/BH/BE/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γπ /B7π−/BF. /BK± /BD. /BI /BD/BH/BF/BX/BW /CF /BT/CA/BW/CB /BK/BE /BW /BV/BU/BT/C4 /CT /B7/CT−→ηηγ/BD/BG/BJ/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D8/D3 /C3 /B7/C3−/D3 /D6 /C3 /BC/CB /C3 /BC/CB /BA/BD/BG/BK/BT/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BE /B7/CU/D3 /D6 /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BD/BG/BL/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /C3 /B7/C3−/D3 /D6 /C3 /BC/CB /C3 /BC/CB /BA/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /C3 /B7/C3−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BE/B8 /CP/D2/CS /C3 /BC/CB /C3 /BC/CB /CQ /DD /BG /D8/D3 /D3/CQ/D8/CP/CX/D2 /C3 /C3 /D6/CT/D7/D9/D0/D8/BA/BD/BH/BC/BT/D7/D7/D9/D1/CX/D2/CV /C2 /C8/BP/BC /B7/CU/D3 /D6 /CU/BC /B4/BD/BJ/BD/BC/B5 /BA/BD/BH/BD/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ρ /BCρ /BC/BA/BD/BH/BE/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 π /B7π−/BA/BD/BH/BF/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ηη /BA/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL/BI± /BC. /BC/BI± /BD. /BD/BE /BD/BH/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π− /BF. /BL/BL± /BC. /BD/BH± /BE. /BI/BG /BD/BH/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BH± /BD. /BI± /BC. /BK /BU/BT/C1 /BL/BK /C0 /BU/BX/CB /C2/ψ→γπ /BCπ /BC/BD/BH/BG/C1/D2/CR/D0/D9/CS/CX/D2/CV /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ππ /BA /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD± /BC. /BC/BI± /BC. /BC/BK /BC. /BF/BD± /BC. /BC/BI± /BC. /BC/BK/BC. /BF/BD± /BC. /BC/BI± /BC. /BC/BK /BC. /BF/BD± /BC. /BC/BI± /BC. /BC/BK/BD/BK/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BD/BE/BF± /BC. /BC/BK/BL /BD/BD/CZ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BX /BU/BX/CB/BE /C2/ψ→ηγ/BC. /BK/BK± /BC. /BC/BK± /BC. /BD/BD /BU/C4/C7/C7/C5 /BK/BF /BV/BU/BT/C4 /CT /B7/CT−/BC. /BK/BE± /BC. /BD/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BD. /BF± /BC. /BG /BE/BD /BU/BT/CA/CC/BX/C4 /BJ/BJ /BV/C6/CC/CA /CT /B7/CT− WEIGHTED AVERAGE 0.98 ±0.10 (Error scaled by 1.7) BARTEL 77 CNTRBRANDELIK 79C DASP 2.4BLOOM 83 CBAL 0.5ABLIKIM 06E BES2 2.8χ2 5.7 (Confidence Level = 0.059) 0.5 1 1.5 2 2.5/A0/parenleftBig γη/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /A0/parenleftbig γ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BH /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BH /BB/A0/A0/parenleftbig γ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BH /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BG/BE/BC/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BL± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BK± /BC. /BC/BG± /BC. /BE/BG /BU/BT/C1 /BC/BC /BW /BU/BX/CB /C2/ψ→γ /C3±/C3 /BC/CBπ∓/BC. /BJ/BI± /BC. /BD/BH± /BC. /BE/BD /BD/BH/BH, /BD/BH/BI/BT /CD/BZ/CD/CB/CC/C1/C6 /BL/BE /BW/C5/BE /C2/ψ→γ /C3 /C3π/BC. /BK/BJ± /BC. /BD/BG /B7/BC. /BD/BG − /BC. /BD/BD /BD/BH/BH/BU/BT/C1 /BL/BC /BV /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3±π∓/BD/BH/BH/C1/D2/CR/D0/D9/CS/CT/CS /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/BD /B4/BD/BG/BE/BC/B5 → /C3 /C3π /BA/BD/BH/BI/BY /D6 /D3 /D1/AC /D8/D8 /D3/D8 /CW /CT /C3∗/B4/BK/BL/BE/B5 /C3 /BD /B7/B7/D4/CP /D6/D8/CX/CP/D0 /DB /CP/DA/CT/BA/A0/parenleftbig γ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BI /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BI /BB/A0/A0/parenleftbig γ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BI /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BE/BK/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BL± /BC. /BD/BI± /BC. /BE/BC /BD/BH/BJ/BU/BT/C1 /BC/BG /C2 /BU/BX/CB/BE /C2/ψ→γγρ /BC/BC. /BI/BD± /BC. /BC/BG± /BC. /BE/BD /BD/BH/BK/BU/BT/C1 /BC/BC /BW /BU/BX/CB /C2/ψ→γ /C3±/C3 /BC/CBπ∓/BC. /BG/BH± /BC. /BC/BL± /BC. /BD/BJ /BD/BH/BL/BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π−/BC. /BI/BE/BH± /BC. /BC/BI/BF± /BC. /BD/BC/BF /BD/BI/BC/BU/C7/C4 /CC/C7/C6 /BL/BE /C5/CA/C3/BF /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5/BC. /BJ/BC± /BC. /BC/BK± /BC. /BD/BI /BD/BI/BD/BU/C7/C4 /CC/C7/C6 /BL/BE /BU /C5/CA/C3/BF /C2/ψ→γηπ /B7π−/BD/BH/BJ/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BD /B4/BD/BE/BK/BH/B5 →ρ /BCγ /B5/BP /BC. /BC/BH/BH± /BC. /BC/BD/BF/BA/BD/BH/BK/BT/D7/D7/D9/D1/CX/D2/CV /A0/B4 /CU/BD /B4/BD/BE/BK/BH/B5 → /C3 /C3π /B5/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BC/BL/BC± /BC. /BC/BC/BG/BA/BD/BH/BL/BT/D7/D7/D9/D1/CX/D2/CV /A0/B4 /CU/BD /B4/BD/BE/BK/BH/B5 →ηππ /B5/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BH± /BC. /BD/BK/BA/BD/BI/BC/C7/CQ/D8/CP/CX/D2/CT/CS /D7/D9/D1/D1/CX/D2/CV /D8/CW/CT /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 /B8 /CU/BD /B4/BD/BE/BK/BH/B5 →ππππ /B5/BP /B4 /BD . /BG/BG± /BC. /BF/BL± /BC. /BE/BJ/B5× /BD/BC− /BG/BN/BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 /B8 /CU/BD /B4/BD/BE/BK/BH/B5 → /CP/BC /B4/BL/BK/BC/B5 π /B8 /CP/BC /B4/BL/BK/BC/B5 →ηπ /B5/BP /B4 /BF . /BL/BC± /BC. /BG/BE± /BC. /BK/BJ/B5×/BD/BC− /BG/BN/BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 /B8 /CU/BD /B4/BD/BE/BK/BH/B5 → /CP/BC /B4/BL/BK/BC/B5 π /B8 /CP/BC /B4/BL/BK/BC/B5 → /C3 /C3 /B5/BP /B4 /BC . /BI/BI± /BC. /BE/BI±/BC. /BE/BL/B5× /BD/BC− /BG/BN/BU/B4 /C2/ψ→γ /CU/BD /B4/BD/BE/BK/BH/B5 /B8 /CU/BD /B4/BD/BE/BK/BH/B5 →γρ /BC/B5/BP /B4 /BC . /BE/BH± /BC. /BC/BJ± /BC. /BC/BF/B5× /BD/BC− /BG/BA/BD/BI/BD/CD/D7/CX/D2/CV /BU/B4 /CU/BD /B4/BD/BE/BK/BH/B5 → /CP/BC /B4/BL/BK/BC/B5 π /B5/BP/BC . /BF/BJ/B8 /CP/D2/CS /CX/D2/CR/D0/D9/CS/CX/D2/CV /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/CP/BC /B4/BL/BK/BC/B5 →ηπ /BA/A0/parenleftbig γ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BJ /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BJ /BB/A0/A0/parenleftbig γ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BJ /BB/A0 /A0/parenleftbig γ /CU/BD /B4/BD/BH/BD/BC/B5 →γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BD. /BC± /BC. /BJ /BG. /BH± /BD. /BC± /BC. /BJ/BG. /BH± /BD. /BC± /BC. /BJ /BG. /BH± /BD. /BC± /BC. /BJ/BU/BT/C1 /BL/BL /BU/BX/CB /C2/ψ→γηπ /B7π−/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BK /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BK /BB/A0/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BK /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH /B7/BC. /BJ − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH /B7/BC. /BJ − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH /B7/BC. /BJ − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH /B7/BC. /BJ − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BK/BH± /BC. /BD/BJ /B7/BD. /BL/BD − /BC. /BJ/BF /BD/BI/BE/BU/BT/C1 /BC/BF /BZ /BU/BX/CB /C2/ψ→γ /C3 /C3/BF. /BI± /BC. /BG /B7/BD. /BG − /BC. /BG /BD/BI/BE/BU/BT/C1 /BL/BI /BV /BU/BX/CB /C2/ψ→γ /C3 /B7/C3−/BH. /BI± /BD. /BG± /BC. /BL /BD/BI/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/BG. /BH± /BC. /BG± /BC. /BL /BD/BI/BE/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/BI. /BK± /BD. /BI± /BD. /BG /BD/BI/BE/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BJ /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BG /BL/BC /BG /BD/BI/BF/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−→π /B7π−γ < /BE. /BF /BL/BC /BF /BT/C4/BX/CG/BT/C6/BW/BX/CA /BJ/BK /C8/C4/CD/CC /CT /B7/CT−→ /C3 /B7/C3−γ/BD/BI/BE/CD/D7/CX/D2/CV /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5/BP/BC. /BK/BK/BK/BA/BD/BI/BF/BT/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D8/D6/D3/D4/CX/CR /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /CU/prime/BE /B4/BD/BH/BE/BH/B5 /CP/D2/CS /CX/D7/D3/D7/D4/CX/D2/BA/A0/parenleftbig γ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BL /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BL /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BL /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BI/BG/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK± /BC. /BC/BH± /BC. /BD/BJ /BC. /BE/BK± /BC. /BC/BH± /BC. /BD/BJ/BC. /BE/BK± /BC. /BC/BH± /BC. /BD/BJ /BC. /BE/BK± /BC. /BC/BH± /BC. /BD/BJ/BD/BG/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/A0/parenleftbig γ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BL/BD/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BC/BG± /BC. /BD/BF /BC. /BE/BC± /BC. /BC/BG± /BC. /BD/BF/BC. /BE/BC± /BC. /BC/BG± /BC. /BD/BF /BC. /BE/BC± /BC. /BC/BG± /BC. /BD/BF/BD/BH/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/A0/parenleftbig γ /CU/BE /B4/BD/BL/BH/BC/B5 →γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BL/BH/BC/B5 →γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BL/BH/BC/B5 →γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BL/BH/BC/B5 →γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ± /BC. /BD± /BC. /BE /BC. /BJ± /BC. /BD± /BC. /BE/BC. /BJ± /BC. /BD± /BC. /BE /BC. /BJ± /BC. /BD± /BC. /BE/BU/BT/C1 /BC/BC /BU /BU/BX/CB /C2/ψ→γ /C3 /B7/C3 /BCπ /B7π−/A0/parenleftbig γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0 /A0/parenleftbig γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0/A0/parenleftbig γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0 /A0/parenleftbig γ /C3∗/B4/BK/BL/BE/B5 /C3∗/B4/BK/BL/BE/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BC. /BF± /BD. /BF /BG. /BC± /BC. /BF± /BD. /BF/BG. /BC± /BC. /BF± /BD. /BF /BG. /BC± /BC. /BF± /BD. /BF/BF/BE/BC /BD/BI/BG/BU/BT/C1 /BC/BC /BU /BU/BX/CB /C2/ψ→γ /C3 /B7/C3 /BCπ /B7π−/BD/BI/BG/CB/D9/D1/D1/CT/CS /D3/DA/CT/D6 /CP/D0/D0 /CR/CW/CP /D6/CV/CT/D7/BA/A0/parenleftbig γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0 /A0/parenleftbig γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0/A0/parenleftbig γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0 /A0/parenleftbig γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BJ. /BH± /BC. /BI± /BD. /BE /BD/BI/BK /BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→γ /BG /C3/BF. /BG± /BC. /BK± /BC. /BI /BF/BF± /BJ /BD/BI/BH/BU/C1/CB/BX/C4/C4/C7 /BL/BC /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/C4/BF. /BD± /BC. /BJ± /BC. /BG /BD/BI/BH/BU/C1/CB/BX/C4/C4/C7 /BK/BI /BU /BW/C5/BE /C2/ψ→γ /C3 /B7/C3−/C3 /B7/C3− /BL/BL/BH /BL/BL/BH/BL/BL/BH /BL/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /BD/BI/BHφφ /D1/CP/D7/D7 /D0/CT/D7/D7 /D8/CW/CP/D2 /BE/BA/BL /BZ/CT/CE/B8 η/CR /CT/DC/CR/D0/D9/CS/CT/CS/BA WEIGHTED AVERAGE 4.0±1.2 (Error scaled by 2.1) BISELLO 86B DM2 1.2BISELLO 90 DM2 0.3BAI 90B MRK3 6.9χ2 8.4 (Confidence Level = 0.015) 0 5 10 15 20/A0/parenleftBig γφφ/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/A0/parenleftbig γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0 /A0/parenleftbig γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK± /BC. /BC/BJ± /BC. /BC/BJ /BC. /BF/BK± /BC. /BC/BJ± /BC. /BC/BJ/BC. /BF/BK± /BC. /BC/BJ± /BC. /BC/BJ /BC. /BF/BK± /BC. /BC/BJ± /BC. /BC/BJ/BG/BL /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BD /BL/BC /C8/BX/CA/CD/CI/CI/C1 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig γη /B4/BE/BE/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig γη /B4/BE/BE/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/A0/parenleftbig γη /B4/BE/BE/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0 /A0/parenleftbig γη /B4/BE/BE/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BL± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BL± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BL± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BF± /BC. /BC/BK± /BC. /BC/BH /BD/BI/BI/BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3−/C3 /B7/C3−/BC. /BE/BJ± /BC. /BC/BI± /BC. /BC/BI /BD/BI/BI/BU/BT/C1 /BL/BC /BU /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/C4/BC. /BE/BG /B7/BC. /BD/BH − /BC. /BD/BC /BD/BI/BJ, /BD/BI/BK/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BD/BI/BI/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 φφ /BA/BD/BI/BJ/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA/BD/BI/BK/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ρ /BCρ /BC/BA/A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0 /A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γρ /BCρ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BL /BC. /BD/BF± /BC. /BC/BL/BC. /BD/BF± /BC. /BC/BL /BC. /BD/BF± /BC. /BC/BL /BD/BI/BL, /BD/BJ/BC/BU/C1/CB/BX/C4/C4/C7 /BK/BL /BU /BW/C5/BE /C2/ψ→ /BGπγ/BD/BI/BL/BX/D7/D8/CX/D1/CP/D8/CT/CS /CQ /DD/D9 /D7 /CU /D6 /D3 /D1/DA /CP /D6/CX/D3/D9/D7 /AC/D8/D7/BA/BD/BJ/BC/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ρ /BCρ /BC/BA/A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BJ/BI/BC/B5 →γωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL/BK± /BC. /BC/BK± /BC. /BF/BE /BD. /BL/BK± /BC. /BC/BK± /BC. /BF/BE/BD. /BL/BK± /BC. /BC/BK± /BC. /BF/BE /BD. /BL/BK± /BC. /BC/BK± /BC. /BF/BE/BD/BC/BG/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C0 /BU/BX/CB /C2/ψ→γωω/A0/parenleftbig γ /CG /B4/BD/BK/BF/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig γ /CG /B4/BD/BK/BF/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/A0/parenleftbig γ /CG /B4/BD/BK/BF/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0 /A0/parenleftbig γ /CG /B4/BD/BK/BF/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE. /BC± /BG. /BC± /BG. /BC /BE/BE. /BC± /BG. /BC± /BG. /BC/BE/BE. /BC± /BG. /BC± /BG. /BC /BE/BE. /BC± /BG. /BC± /BG. /BC/BE/BI/BG /BD/BJ/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /CA /BU/BX/CB/BE /C2/ψ→γπ /B7π−η/prime ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BI. /BD± /BE. /BJ± /BI. /BH /BL/BH /BD/BJ/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C2 /BU/BX/CB/BE /C2/ψ→γωφ/BJ. /BC± /BC. /BG /B7/BD. /BL − /BC. /BK /BD/BJ/BF/BU/BT/C1 /BC/BF /BY /BU/BX/CB/BE /C2/ψ→γ /D4 /D4/BD/BJ/BD/C1/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 π /B7π−η/prime/BA/BD/BJ/BE/C1/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D8/D3 ωφ /BA /BD/BJ/BF/C1/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /D4 /D4 /BA /CC/CW/CT /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/CT/AB/CT/CR/D8/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /CB/C1/BU/C1/CA/CC/CB/BX/CE /BC/BH /BT /CV/CX/DA/CT/D7 /CR/D0/D3/D7/CT /D6/CT/D7/D9/D0/D8/D7/BA/A0/parenleftbig γ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig γ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/A0/parenleftbig γ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0 /A0/parenleftbig γ /B4 /C3 /C3π /B5/CJ /C2 /C8/BV/BP/BC− /B7/CL/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BD /BA/BC. /BH/BK± /BC. /BC/BF± /BC. /BE/BC /BD/BJ/BG/BU/BT/C1 /BC/BC /BW /BU/BX/CB /C2/ψ→γ /C3±/C3 /BC/CBπ∓/BE. /BD± /BC. /BD± /BC. /BJ /BD/BJ/BH/BU/BT/C1 /BC/BC /BW /BU/BX/CB /C2/ψ→γ /C3±/C3 /BC/CBπ∓/BD/BJ/BG/BY /D3 /D6/CP /CQ /D6/D3/CP/CS /D7/D8/D6/D9/CR/D8/D9/D6/CT /CP /D6/D3/D9/D2/CS /BD/BK/BC/BC /C5/CT/CE/BA/BD/BJ/BH/BY /D3 /D6/CP /CQ /D6/D3/CP/CS /D7/D8/D6/D9/CR/D8/D9/D6/CT /CP /D6/D3/D9/D2/CS /BE/BC/BG/BC /C5/CT/CE/BA/A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0 /A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BF /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BF /B7/BC. /BI − /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD/BF /B7/BC. /BI/BH − /BC. /BG/BJ /BH/BK/BI /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BX /BU/BX/CB/BE /C2/ψ→π /BCγ/BF. /BI± /BD. /BD± /BC. /BJ /BU/C4/C7/C7/C5 /BK/BF /BV/BU/BT/C4 /CT /B7/CT−/BJ. /BF± /BG. /BJ /BD/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT− /A0/parenleftbig γ /D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig γ /D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/A0/parenleftbig γ /D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0 /A0/parenleftbig γ /D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BL< /BC. /BJ/BL< /BC. /BJ/BL< /BC. /BJ/BL/BL/BC /BX/BT /CC/C7/C6 /BK/BG /C5/CA/C3/BE /CT /B7/CT−/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C2 /BU/BX/CB/BE /A9 /B4/BE /CB /B5→ /C2/ψπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /BD/BJ/BI/CF/C1/BV/C0/CC /BC/BK /BU/BX/C4/C4 /BU±→ /C3±γγ < /BH/BC /BL/BC /BU/BT/CA/CC/BX/C4 /BJ/BJ /BV/C6/CC/CA /CT /B7/CT−/BD/BJ/BI/CF/C1/BV/C0/CC /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→γγ /B5/CL× /CJ/BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/CL< /BC. /BD/BI× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /C2/ψ /B4/BD /CB /B5 /C3 /B7/B5/BP /BC. /BC/BC/BD/BC/BC/BJ/BA /A0/parenleftbig γ /A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig γ /A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/A0/parenleftbig γ /A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0 /A0/parenleftbig γ /A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BF< /BC. /BD/BF< /BC. /BD/BF< /BC. /BD/BF/BL/BC /C0/BX/C6/CA/BT/CA/BW /BK/BJ /BW/C5/BE /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BI /BL/BC /BU/BT/C1 /BL/BK /BZ /BU/BX/CB /CT /B7/CT−/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0 /A0/parenleftbig/BFγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH/BH< /BC. /BC/BH/BH< /BC. /BC/BH/BH< /BC. /BC/BH/BH/BL/BC /C8 /BT/CA/CC/CA/C1/BW/BZ/BX /BK/BC /BV/BU/BT/C4 /CT /B7/CT−/A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH /BD/BJ/BJ/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/BD/BJ/BJ/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /C3 /BC/CB /C3 /BC/CB /BA/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BH/BC> /BE/BH/BC> /BE/BH/BC> /BE/BH/BC/BL/BL/BA/BL /BD/BJ/BK/C0/BT/CB/BT/C6 /BL/BI /CB/C8/BX/BV /D4/D4→π /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BC/BC /BD/BJ/BL/BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→γ /D4/D4 /B8/C3 /C3 < /BE. /BF /BL/BH /BD/BK/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /B7/C3− < /BD. /BI /BL/BH /BD/BK/BC/BT /CD/BZ/CD/CB/CC/C1/C6 /BK/BK /BW/C5/BE /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/BD/BE. /BG /B7/BI. /BG − /BH. /BE± /BE. /BK /BE/BF /BD/BK/BC/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/BK. /BG /B7/BF. /BG − /BE. /BK± /BD. /BI /BL/BF /BD/BK/BC/BU/BT/C4 /CC/CA/CD/CB/BT/C1/CC/BA/BA/BA /BK/BI /BW /C5/CA/C3/BF /C2/ψ→γ /C3 /B7/C3−/BD/BJ/BK/CD/D7/CX/D2/CV /BU/BT/C1 /BL/BI /BU /BA/BD/BJ/BL/CD/D7/CX/D2/CV /BU/BT/CA/C6/BX/CB /BL/BF/BA/BD/BK/BC/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /C3 /B7/C3−/D3 /D6 /C3 /BC/CB /C3 /BC/CB /BA/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BG± /BC. /BE/BI± /BC. /BF/BC /BC. /BK/BG± /BC. /BE/BI± /BC. /BF/BC/BC. /BK/BG± /BC. /BE/BI± /BC. /BF/BC /BC. /BK/BG± /BC. /BE/BI± /BC. /BF/BC/BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→γπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BG± /BC. /BK± /BC. /BG /BU/BT/C1 /BL/BK /C0 /BU/BX/CB /C2/ψ→γπ /BCπ /BC/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BD± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BD± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BD± /BF. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BI± /BE. /BL± /BE. /BG /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→γ /C3 /B7/C3−/BD/BC. /BK± /BG. /BC± /BF. /BE /BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→γ /C3 /BC/CB /C3 /BC/CB/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BI± /BC. /BH /BD. /BH± /BC. /BI± /BC. /BH/BD. /BH± /BC. /BI± /BC. /BH /BD. /BH± /BC. /BI± /BC. /BH/BU/BT/C1 /BL/BI /BU /BU/BX/CB /CT /B7/CT−→ /C2/ψ→γ /D4 /D4/A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BC± /BC. /BC/BF± /BC. /BG/BH /BD/BK/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /B7π− /BD. /BC/BE± /BC. /BC/BL± /BC. /BG/BH /BD/BK/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CE /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ→γπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH. /BJ± /BC. /BK /BD/BK/BE, /BD/BK/BF/BU/CD/BZ/BZ /BL/BH /C5/CA/C3/BF /C2/ψ→γπ /B7π−π /B7π−/BD/BK/BD/C1/D2/CR/D0/D9/CS/CX/D2/CV /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 ππ /BA /BD/BK/BE/C1/D2/CR/D0/D9/CS/CX/D2/CV /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6 /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−π /B7π−/BA/BD/BK/BF/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CU/BC /B4/BD/BH/BC/BC/B5 /CS/CT/CR/CP /DD/D7 /D3/D2/D0/DD /D8/D3 /D8 /DB /D3 /CB /B9/DB /CP/DA/CT /CS/CX/D4/CX/D3/D2/D7/BA/A0/parenleftbig γ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig γ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/A0/parenleftbig γ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0 /A0/parenleftbig γ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BK± /BD. /BF± /BC. /BG /BK. /BK± /BD. /BF± /BC. /BG/BK. /BK± /BD. /BF± /BC. /BG /BK. /BK± /BD. /BF± /BC. /BG /BD/BK/BG/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BI /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ/BD/BK/BG/BY /D3 /D6 /BXγ> /BD/BC/BC /C5/CT/CE/BA /BL/BL/BI /BL/BL/BI/BL/BL/BI /BL/BL/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C2/ψ /B4/BD /CB /B5 /CF/BX/BT/C3 /BW/BX/BV/BT /CH/CB /CF/BX/BT/C3 /BW/BX/BV/BT /CH/CB /CF/BX/BT/C3 /BW/BX/BV/BT /CH/CB /CF/BX/BT/C3 /BW/BX/BV/BT /CH/CB /A0/parenleftbig/BW−/CT /B7ν/CT /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/BW−/CT /B7ν/CT /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/A0/parenleftbig/BW−/CT /B7ν/CT /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0 /A0/parenleftbig/BW−/CT /B7ν/CT /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C5 /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/A0/parenleftbig /BW /BC/CT /B7/CT−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig /BW /BC/CT /B7/CT−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/A0/parenleftbig /BW /BC/CT /B7/CT−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0 /A0/parenleftbig /BW /BC/CT /B7/CT−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C5 /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/A0/parenleftbig/BW−/D7 /CT /B7ν/CT /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/BW−/D7 /CT /B7ν/CT /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/A0/parenleftbig/BW−/D7 /CT /B7ν/CT /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0 /A0/parenleftbig/BW−/D7 /CT /B7ν/CT /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BI< /BF. /BI< /BF. /BI< /BF. /BI/BL/BC /BD/BK/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C5 /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BD/BK/BH/CD/D7/CX/D2/CV /BU/B4 /BW−/D7→φπ−/B5/BP/BG. /BG± /BC. /BH/B1 /BA /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /B4 /C4/BY /B5 /CE/C1/C7/C4/BT /CC/C1/C6/BZ /C5/C7/BW/BX/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /B4 /C4/BY /B5 /CE/C1/C7/C4/BT /CC/C1/C6/BZ /C5/C7/BW/BX/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /B4 /C4/BY /B5/CE /C1 /C7 /C4 /BT /CC/C1/C6/BZ /C5/C7/BW/BX/CB /C4/BX/C8/CC/C7/C6 /BY /BT/C5/C1/C4 /CH /C6/CD/C5/BU/BX/CA /B4 /C4/BY /B5/CE /C1 /C7 /C4 /BT /CC/C1/C6/BZ /C5/C7/BW/BX/CB /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0 /A0/parenleftbig/CT±µ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BU/BT/C1 /BC/BF /BW /BU/BX/CB /CT /B7/CT−→ /C2/ψ/A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0 /A0/parenleftbig/CT±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BF< /BK. /BF< /BK. /BF< /BK. /BF/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU/BX/CB /CT /B7/CT−→ /C2/ψ/A0/parenleftbig µ±τ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/C4/CX/D7/D8/CX/D2/CV/D7/BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 /D3/CU ψ /B3/D7 /CP/D2/CSχ /B3/D7 BRANCHING RATIOS OF ψ(2S) AND χc0,1,2 Updated May 2008 by J.J. Hern´ andez-Rey (IFIC, Valencia), S. Navas (University of Granada), and C. Patrignani (INFN,Genova). Since 2002, the treatment of the branching ratios of the ψ(2S)a n d χ c0,1,2has undergone an important restructuring. When measuring a branching ratio experimentally, it is not always possible to normalize the number of events observed inthe corresponding decay mode to the total number of particlesproduced. Therefore, the experimenters sometimes report thenumber of observed decays with respect to another decay modeof the same, or another particle in the relevant decay chain. Thisis actually equivalent to measuring combinations of branching fractions of several decay modes. To extract the branching ratio of a given decay mode, the collaborations use some previously reported measurements ofthe required branching ratios. However, the values are frequentlytaken from the Review of Particle Physics (RPP), which in turn uses the branching ratio reported by the experiment in thefollowing edition, giving rise either to correlations or to plainvicious circles. One of these inconsistencies within the ψ(2S)d e c a y sw a s reported in Ref. 10. To obtain the branching ratios of the decaymodes ψ(2S)→J/ψ(1S)π +π−,ψ(2S)→J/ψ(1S)π0π0,a n d ψ(2S)→J/ψ(1S)η, E760 Collaboration [2] used the value of B(ψ(2S)→J/ψ(1S)anything ) given in Ref. 6, obtained with a ﬁt that included the above decays. The values obtained inthis way in Ref. 2 were subsequently used in the 1998 edition of RPP [7] as new entries in the same ﬁt. A more subtle correlation, among others, was pointed out in Ref. 5. The BES Collaboration [3] obtained the value ofB(χ c0→p p)i ne+e−collisions from the number of observed decays ψ(2S)→γχc0→γp p, and the total number of ψ(2S) produced, which was estimated in turn from the observednumber of decays of the type ψ(2S)→J/ψ(1S)π +π−[4]. To this end, they used the values of the branching ratios of ψ(2S)→ J/ψ(1S)π+π−andψ(2S)→γχc0given in the 1996 edition of RPP [6]. On the other hand, in p pcollision experiments ( e.g., E835 Collaboration [1]), the value of B( ψ(2S)→γχc0)w a s entered inversely in the determination of B( χc0→p p)f r o ma measurement of Γ( χc0→p p)×B(χc0→γJ / ψ (1S)), since it was used to derive B( χc0→γJ / ψ (1S)). Therefore, a hidden correlation was introduced in RPP when quoting the values of the corresponding unfolded magnitudes for both types of experiments. The way to avoid these dependencies and correlations is to extract the branching ratios through a ﬁt that uses thetruly measured combinations of branching fractions and partialwidths. This ﬁt, in fact, should involve decays from the fourconcerned particles, ψ(2S),χ c0,χc1,a n d χc2, and occasionally some combinations of branching ratios of more than one of them. This is what is done since the 2002 edition [9]. The PDG policy is to quote the results of the collaborations in a manner as close as possible to what appears in their originalpublications. However, in order to avoid the problems mentioned above, we had in some cases to work out the values originallymeasured, using the number of events and detection eﬃcienciesgiven by the collaborations, or rescaling back the publishedresults. The information was sometimes spread over several articles, and some articles referred to papers still unpublished, which in turn contained the relevant numbers in footnotes. Even though the experimental collaborations are entitled to extract whatever branching ratios they consider appropriate byusing other published results, we would like to encourage themto also quote explicitly in their articles the actual quantitiesmeasured, so that they can be used directly in averages and ﬁtsof diﬀerent experimental determinations. To inform the reader how we computed some of the values used in this edition of RPP, we use footnotes to indicate thebranching ratios actually given by the experiments, and thequantities they use to derive them from the true combinationof branching ratios actually measured. None of the branching ratios of the χ c0,1,2are measured in- dependently of the ψ(2S) radiative decays. We tried to identify those branching ratios which can be correlated in a non-trivial way, and although we cannot preclude the existence of othercases, we are conﬁdent that the most relevant correlations havealready been removed. Nevertheless, correlations in the errorsof diﬀerent quantities measured by the same experiment havenot been taken into account. FIT INFORMATION This is an overall ﬁt to 4 total widths, 1 partial width, 24 combinations of partial widths, 8 branching ratios, and66 combinations of branching ratios. Of the latter, 44 involvedecays of more than one particle. The overall ﬁt uses 190 measurements to determine 44 parameters and has a χ 2of 268.6 for 146 degrees of freedom The relatively high χ2of the ﬁt, 1.9 per d.o.f., can be traced back to a few speciﬁc discrepancies in the data. No rescaling oferrors has been applied. /BL/BL/BK /BL/BL/BK/BL/BL/BK /BL/BL/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 /D3/CUψ /B3/D7 /CP/D2/CSχ /B3/D7 Mode Value 1 Γ(χc0) 10.2 ±0.7 (MeV) 2 B(χc0→J/ψγ) ( 128 ±11 )×10−4 3 B(χc0→p¯p) ( 2.14 ±0.19 )×10−4 4 B(χc0→γγ) ( 2.35 ±0.23 )×10−4 5 B(χc0→ππ)( 7 . 4 ±0.6 )×10−3 6 B(χc0→ηη)( 2 . 4 ±0.4 )×10−3 7 B(χc0→K+K−)( 5 . 8 ±0.6 )×10−3 8 B(χc0→K0 sK0 s) ( 2.82 ±0.28 )×10−3 9 B(χc0→2(π+π−)) (2 .23±0.20)×10−2 10 B(χc0→ρ0π+π−)( 8 .7±2.8)×10−3 11 B(χc0→K+K−π+π−) ( 18.0 ±1.6 )×10−3 12 B(χc0→K∗0K+π−)( 7 .2±1.6×10−3 13 B(χc0→2(K+K−)) (2 . 8 2 ±0.30 )×10−3 14 B(χc0→φφ) ( 0.93 ±0.20 )×10−3 15 Γ(χc1)0 . 8 9 ±0.05 (MeV) 16 B(χc1→γJ/ψ) 0.361 ±0.019 17 B(χc1→p¯p) ( 0.66 ±0.05 )×10−4 18 B(χc1→K0K+π−)( 7 . 7 ±0.7 )×10−3 19 B(χc1→2(K+K−)) (0 . 5 8 ±0.12 )×10−3 20 Γ(χc2)2 . 0 3 ±0.12 (MeV) 21 B(χc2→J/ψγ) 0.201 ±0.010 22 B(χc2→p¯p) ( 0.67 ±0.05 )×10−4 23 B(χc2→γγ) ( 2.43 ±0.18 )×10−4 24 B(χc2→ππ) ( 2.18 ±0.25 )×10−3 25 B(χc2→K+K−) ( 0.79 ±0.14 )×10−3 26 B(χc2→K0 sK0 s) ( 0.65 ±0.08 )×10−3 27 B(χc2→2(π+π−)) (1 .14±0.12)×10−2 28 B(χc2→ρ0π+π−)( 4 1 ±18 )×10−4 29 B(χc2→K+K−π+π−)( 9 . 4 ±1.1 )×10−3 30 B(χc2→K∗0K+π−)( 2 4 ±13 )×10−4 31 B(χc2→K∗0¯K∗0)( 2 . 6 ±0.5 )×10−3 32 B(χc2→2(K+K−)) (1 . 8 5 ±0.24 )×10−3 33 B(χc2→φφ) ( 1.54 ±0.30 )×10−3 34 Γ(ψ/prime) ( 317 ±10 ) eV 35 B(ψ/prime→J/ψπ+π−) 0.328 ±0.005 36 B(ψ/prime→J/ψπ0π0) 0.1689 ±0.0033 37 B(ψ/prime→J/ψη)( 3 .17±0.07)×10−2 38 B(ψ/prime→χc0γ)( 9 . 4 ±0.4 )×10−2 39 B(ψ/prime→χc1γ)( 8 . 8 ±0.4 )×10−2 40 B(ψ/prime→χc2γ)( 8 . 3 ±0.4 )×10−2 41 B(ψ/prime→e+e−) ( 75.5 ±1.7 )×10−4 42 B(ψ/prime→µ+µ−)( 7 5 ±8)×10−4 43 B(ψ/prime→τ+τ−)( 3 0 ±4)×10−4 44 B(ψ/prime→p¯p) ( 2.61 ±0.10 )×10−4 The following oﬀ-diagonal array elements are the correlation coeﬃcients <δ x iδxj>/(δxi·δxj), in percent, from the ﬁt to the corresponding parameter xi. 2 −12 3 8−68 4 −58 9 −5 5 −52 3 −29−13 6 −32 1 −29−21 2 7 −47 −6−21 17 5 8 −65 −5−30 17 5 18 9 −75 −5−41 20 5 22 27 10 −21 −1−1 16268 2 8 11 −66 −6−32 19 6 20 24 30 8 12 −32 −2−17 8 2 9 11 14 4 33 13 −47 −6−16 16 5 15 16 19 5 18 7 14 −23 −3−1 08389 1 03 1 047 15 00000000000000 16 000 −12021201010 17 0001 −10 −1−1−10 −10 −10 18 00000000000000 19 00000000000000 20 00000000000000 21 000 −11010101010 22 00000000000000 23 00000000000000 24 000 −11011101010 25 00001010100000 26 00000000000000 27 000 −11010100010 28 00000000000000 29 00001010100010 30 00000000000000 31 00000000000000 32 00001010100000 1 2 3 4 5 6 7 8 9 10 11 12 13 14 16 −11 17 −59−56 18 −54 5 −25 19 −22 0 −11 12 20 0−1000 21 02 −100 −36 22 0−1000 −47−34 23 00000 −43−93 1 24 01 −100 −16 35 −9−12 25 01000 −11 22 −5−91 1 26 00000 −16 27 −4−19 14 10 27 01 −100 −22 32 −2−31 18 12 19 28 00000 −570 −8435 2 3 29 01 −100 −18 28 −3−26 16 11 16 23 6 30 00000 −46 −1−642451 31 00000 −12 16 0 −20 9 6 11 16 4 32 01000 −14 31 −8−10 15 10 13 16 4 15 16 17 18 19 20 21 22 23 24 25 26 27 28 /BL/BL/BL /BL/BL/BL/BL/BL/BL /BL/BL/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 /D3/CUψ /B3/D7 /CP/D2/CSχ /B3/D7/B8χ/CR /BC /B4/BD /C8 /B5 1 01 −1−1−1800 −1000 2 0−1111 −2 3001000 3 01 −2−2−11 8 0 0 −1000 4 04 −7−4−42 7 0 −1−3−10 −1 5 0−81 4 9 7 −4 1017213 6 0−1211 −1 5001000 7 0−71 2 8 6 −3 5016202 8 0−4743 −3 6003101 9 0−71 2 8 6 −3 9016202 10 0−2322 −1 1002001 11 0−4743 −4 1003101 12 0−2321 −1 6001001 13 0−4854 −3 5014102 14 0−1111 −1 8001000 15 01 −1−1−10 1 10 −1000 16 0−10 14 11 9 1 −8 819213 17 06 −8−7−50 4 8 −1−5−10 −2 18 0−13210 −5 101001 19 0−23220 −2 202001 20 −11 2 −3−2−200 3 4 −200 −1 21 18−577500 −8 55101 22 −32 −2−2−200 2 6 −2000 23 −13 2 −3−2−100 1 3 −100 −1 24 10−5 1 06500 −3 84102 25 6−364300 −2 53101 26 10−121100 −3 01000 27 13−474300 −3 53101 28 3−121100 −81000 33 34 35 36 37 38 39 40 41 42 43 44 30 23 31 13 3 32 14 3 8 33 11 2 7 8 34 −4−1−1−20 35 71151 −56 36 41130 −49 63 37 31120 −34 49 41 38 00000 −2432 39 00000 −12210 40 −30−7−17−35−21−475400 41 31120 −76 47 42 29 2 1 4 42 10010 −8 1 4971017 43 00000 −242200021 44 10010 −17 20 13 10 1 0 1 8 3 1 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 References 1. M. Ambrogiani et al., Phys. Rev. Lett. 83, 2902 (1999). 2. T.A. Armstrong et al., Phys. Rev. D55, 1153 (1997). 3. J.Z. Bai et al., Phys. Rev. Lett. 81, 3091 (1998). 4. J.Z. Bai et al., Phys. Rev. D58, 092006–1 (1998). 5. C. Patrignani, Phys. Rev. D64, 034017 (2001). 6. Particle Data Group, R.M. Barnett et al., Phys. Rev. D54, 1 (1996). 7. Particle Data Group, C. Caso et al.,E u r .P h y s .J . C3,1 (1998). 8. Particle Data Group, D.E. Groom et al., Eur. Phys. J. C15, 1 (2000). 9. Particle Data Group, K.Hagiwara et al., Phys. Rev. D68, 010001 (2002). 10. Y.F. Gu and X.H. Li, Phys. Lett. B449 , 361 (1999). χ/CR /BC /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5 χ/CR /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CR /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CR /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CR /BC /B4/BD /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BG/BD/BG. /BJ/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BD/BG. /BJ/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BG/BD/BG. /BJ/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BD/BG. /BJ/BH± /BC. /BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BD/BG. /BE± /BC. /BH± /BE. /BF /BH/BA/BG/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /CW/CP/CS/D6/D3/D2/D7 /BF/BG/BC/BI ± /BJ± /BI /BE/BF/BC /BD/BT/BU/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /C2/ψ /B4 /CR /CR /B5/BF/BG/BD/BG. /BE/BD± /BC. /BF/BL± /BC. /BE/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BC/BF/BG/BD/BG. /BJ /B7 /BC. /BJ − /BC. /BI± /BC. /BE /BE/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BF /BX/BK/BF/BH /D4/D4→χ/CR /BC→π /BCπ /BC/BF/BG/BD/BH. /BH± /BC. /BG± /BC. /BG /BF/BL/BE /BF/BU/BT /BZ/C6/BT/CB/BV/C7 /BC/BE /BX/BK/BF/BH /D4/D4→χ/CR /BC→ /C2/ψγ/BF/BG/BD/BJ. /BG /B7 /BD. /BK − /BD. /BL± /BC. /BE /BE/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BL/BL /BU /BX/BK/BF/BH /D4/D4→ /CT /B7/CT−γ/BF/BG/BD/BG. /BD± /BC. /BI± /BC. /BK /BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γ /CG/BF/BG/BD/BJ. /BK± /BC. /BG± /BG /BE/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BF/BG/BD/BI ± /BF± /BG /BG/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BG/BD/BI. /BH± /BF. /BC /BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /CT /B7/CT−χc /BC/BF/BG/BE/BE ± /BD/BC /BG/BU/BT/CA/CC/BX/C4 /BJ/BK /BU /BV/C6/CC/CA /CT /B7/CT−→ /C2/ψ /BEγ/BF/BG/BD/BH ± /BL /BG/BU/C1/BW/BW/C1/BV/C3 /BJ/BJ /BV/C6/CC/CA /CT /B7/CT−→γ /CG/BD/BY /D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /C2/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BX/B8/C3 /BC/BE /CP/D2/CS /BT/BU/BX /BC/BG /BZ /BA /BE/CD/D7/CX/D2/CV /D1/CP/D7/D7 /D3/CU ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI/BA/BC /C5/CT/CE/BA/BF/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /B8 /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /CU/D6/D3/D1 /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BA/BG/C5/CP/D7/D7 /DA/CP/D0/D9/CT /D7/CW/CX/CU/D8/CT/CS /CQ /DD /D9/D7 /CQ /DD /CP/D1/D3/D9/D2/D8 /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /CU/D3 /D6ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /BP /BF/BI/BK/BI /C5/CT/CE /CP/D2/CS/C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /BP /BF/BC/BL/BJ /C5/CT/CE/BA /BD/BC/BC/BC /BD/BC/BC/BC/BD/BC/BC/BC /BD/BC/BC/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BC /B4/BD /C8 /B5 χ/CR /BC /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BC /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BC /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BC /B4/BD /C8 /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BE± /BC. /BJ/C7 /CD /CA /BY /C1 /CC /BD/BC. /BE± /BC. /BJ/C7 /CD /CA /BY /C1 /CC/BD/BC. /BE± /BC. /BJ/C7 /CD /CA /BY /C1 /CC /BD/BC. /BE± /BC. /BJ/C7 /CD /CA /BY /C1 /CC/BD/BC. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BH± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD/BC. /BI± /BD. /BL± /BE. /BI /BH/BA/BG/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /CW/CP/CS/D6/D3/D2/D7/BD/BE. /BI /B7/BD. /BH − /BD. /BI /B7/BC. /BL − /BD. /BD /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BC/BK. /BI /B7/BD. /BJ − /BD. /BF± /BC. /BD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BF /BX/BK/BF/BH /D4/D4→χ/CR /BC→π /BCπ /BC/BL. /BJ± /BD. /BC /BF/BL/BE /BH/BU/BT /BZ/C6/BT/CB/BV/C7 /BC/BE /BX/BK/BF/BH /D4/D4→χ/CR /BC→ /C2/ψγ/BD/BI. /BI /B7/BH. /BE − /BF. /BJ± /BC. /BD /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BL/BL /BU /BX/BK/BF/BH /D4/D4→ /CT /B7/CT−γ/BD/BG. /BF± /BE. /BC± /BF. /BC /BU/BT/C1 /BL/BK /C1 /BU/BX/CB ψ /B4/BE /CB /B5→γπ /B7π−/BD/BF. /BH± /BF. /BF± /BG. /BE /BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/B8γπ /BCπ /BC/BH/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BA χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/A0/BD /BE/B4π /B7π−/B5 /B4/BE. /BE/BF± /BC. /BE/BC/B5 /B1/A0/BE ρρ/A0/BF /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B4/BI. /BL± /BE. /BE /B5× /BD/BC− /BG/A0/BGπ /B7π−/C3 /B7/C3−/B4/BD. /BJ/BL± /BC. /BD/BI/B5 /B1/A0/BH /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B4/BD. /BJ /B7/BD. /BD − /BC. /BL /B5× /BD/BC− /BG/A0/BI /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BE/BE/BC/BC/B5 /B4/BK. /BF /B7/BE. /BD − /BE. /BI /B5× /BD/BC− /BG/A0/BJ /CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5 < /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BK /CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5 < /BD. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BL /CU/BC /B4/BD/BF/BJ/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 /B4/BJ. /BC /B7/BF. /BJ − /BE. /BG /B5× /BD/BC− /BG/A0/BD/BC /CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BF/BJ/BC/B5 < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD /CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BH/BC/BC/B5 < /BH × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BE /CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5 < /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BFρ /BCπ /B7π−/B4/BK. /BJ± /BE. /BK /B5× /BD/BC− /BF/A0/BD/BG /BF/B4π /B7π−/B5 /B4/BD. /BE/BC± /BC. /BD/BK/B5 /B1/A0/BD/BH /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4/BJ. /BE± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BI /C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7/CR /BA /CR /BA → π /B7π−/C3 /B7/C3− /B4/BI. /BH± /BE. /BC /B5× /BD/BC− /BF/A0/BD/BJ /C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7/CR /BA /CR /BA → π /B7π−/C3 /B7/C3−< /BE. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BK /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4/BD. /BK± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BL /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→ π /B7π−/C3 /B7/C3− /B4/BD. /BC/BE /B7/BC. /BF/BK − /BC. /BF/BC /B5× /BD/BC− /BF/A0/BE/BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7/CR /BA /CR /BA → π /B7π−/C3 /B7/C3− /B4/BK. /BF /B7/BE. /BD − /BE. /BH /B5× /BD/BC− /BG/A0/BE/BDππ /B4/BJ. /BF± /BC. /BI /B5× /BD/BC− /BF/A0/BE/BEπ /BCη/A0/BE/BFπ /BCη/prime/A0/BE/BGηη /B4/BE. /BG± /BC. /BG /B5× /BD/BC− /BF/A0/BE/BHηπ /B7π−< /BD. /BD × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BIηη/prime< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BJη/primeη/prime/B4/BD. /BJ± /BC. /BG /B5× /BD/BC− /BF/A0/BE/BKωω /B4/BE. /BF± /BC. /BJ /B5× /BD/BC− /BF/A0/BE/BL /C3 /B7/C3−/B4/BH. /BJ± /BC. /BI /B5× /BD/BC− /BF/A0/BF/BC /C3 /BC/CB /C3 /BC/CB /B4/BE. /BK/BE± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BF/BDπ /B7π−η < /BE. /BD × /BD/BC− /BG/A0/BF/BEπ /B7π−η/prime< /BG × /BD/BC− /BG/A0/BF/BF /C3 /BC/C3 /B7π−/B7/CR /BA /CR /BA < /BL. /BK × /BD/BC− /BH/A0/BF/BG /C3 /B7/C3−π /BC< /BI × /BD/BC− /BH/A0/BF/BH /C3 /B7/C3−η < /BE. /BG × /BD/BC− /BG/A0/BF/BI /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB /B4/BD. /BH± /BC. /BH /B5× /BD/BC− /BF/A0/BF/BJ /C3 /B7/C3−/C3 /B7/C3−/B4/BE. /BK/BD± /BC. /BF/BC/B5× /BD/BC− /BF/A0/BF/BK /C3 /B7/C3−φ /B4/BD. /BC/BD± /BC. /BE/BI/B5× /BD/BC− /BF/A0/BF/BL /C3 /BC/CB /C3 /BC/CBπ /B7π−/B4/BH. /BL± /BD. /BD /B5× /BD/BC− /BF/A0/BG/BCφφ /B4/BL. /BF± /BE. /BC /B5× /BD/BC− /BG/A0/BG/BD /D4 /D4 /B4/BE. /BD/BH± /BC. /BD/BL/B5× /BD/BC− /BG/A0/BG/BE /D4 /D4π /BC/B4/BH. /BK± /BD. /BE /B5× /BD/BC− /BG/A0/BG/BF /D4 /D4η /B4/BF. /BK± /BD. /BD /B5× /BD/BC− /BG/A0/BG/BGπ /B7π−/D4 /D4 /B4/BE. /BD± /BC. /BJ /B5× /BD/BC− /BF/CB/BP/BD/BA/BG/A0/BG/BH /C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BK. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BI /D4 /D2π−/B4/BD. /BD/BJ± /BC. /BF/BE/B5× /BD/BC− /BF/A0/BG/BJ /A3 /A3 /B4/BG. /BG± /BD. /BH /B5× /BD/BC− /BG/A0/BG/BK /A3 /A3π /B7π−< /BG. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BL /C3 /B7 /D4/A3 /B7/CR /BA /CR /BA /B4/BD. /BC/BH± /BC. /BE/BC/B5× /BD/BC− /BF/A0/BH/BC /A4− /A4 /B7< /BD. /BC/BF × /BD/BC− /BF/BV/C4/BP/BL/BC/B1 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BH/BDγ /C2/ψ /B4/BD /CB /B5 /B4/BD. /BE/BK± /BC. /BD/BD/B5 /B1/A0/BH/BEγγ /B4/BE. /BF/BH± /BC. /BE/BF/B5× /BD/BC− /BG χ/CR /BC /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BC /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BC /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BC /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BK. /BC± /BE. /BJ/C7 /CD /CA /BY /C1 /CC /BE/BK. /BC± /BE. /BJ/C7 /CD /CA /BY /C1 /CC/BE/BK. /BC± /BE. /BJ /C7/CD/CA /BY/C1/CC /BE/BK. /BC± /BE. /BJ /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI. /BI± /BE. /BI± /BD. /BG /BF/BL/BE /BI, /BJ/BU/BT /BZ/C6/BT/CB/BV/C7 /BC/BE /BX/BK/BF/BH /D4/D4→χ/CR /BC→ /C2/ψγ/BG/BK. /BJ /B7/BD /BD. /BF − /BK. /BL± /BE. /BG /BI, /BJ/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BL/BL /BU /BX/BK/BF/BH /D4/D4→γ /C2/ψ/BI/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA/BJ/CE /CP/D0/D9/CT/D7 /CX/D2 /B4/A0/parenleftbig/D4 /D4/parenrightbig× /A0/parenleftbigγ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B5 /CP/D2/CS /B4/A0/parenleftbig/D4 /D4/parenrightbig× /A0/parenleftbigγ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /B5/CP /D6/CT/D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /CC/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D7/CX/D2/CR/CT /CX/D8 /CX/D7 /D0/CT/D7/D7 /CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW/BA χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BC /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BH/BE /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BH/BE /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BH/BE /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BI± /BE. /BC /C7/CD/CA /BY/C1/CC /BD/BJ. /BI± /BE. /BC /C7/CD/CA /BY/C1/CC/BD/BJ. /BI± /BE. /BC /C7/CD/CA /BY/C1/CC /BD/BJ. /BI± /BE. /BC /C7/CD/CA /BY/C1/CC/BE/BE. /BJ± /BF. /BE± /BF. /BH /BE/BE. /BJ± /BF. /BE± /BF. /BH/BE/BE. /BJ± /BF. /BE± /BF. /BH /BE/BE. /BJ± /BF. /BE± /BF. /BH/BD/BE/BL± /BD/BK /BK/C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BC/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /A0/BH/BE /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF. /BK± /BD. /BH /C7/CD/CA /BY/C1/CC /BD/BF. /BK± /BD. /BH /C7/CD/CA /BY/C1/CC/BD/BF. /BK± /BD. /BH /C7/CD/CA /BY/C1/CC /BD/BF. /BK± /BD. /BH /C7/CD/CA /BY/C1/CC/BD/BG. /BF± /BD. /BI± /BE. /BF /BD/BG. /BF± /BD. /BI± /BE. /BF/BD/BG. /BF± /BD. /BI± /BE. /BF /BD/BG. /BF± /BD. /BI± /BE. /BF/BD/BH/BF± /BD/BJ /C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BH/BE /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC/BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BK± /BC. /BK /C7/CD/CA /BY/C1/CC /BJ. /BC/BC± /BC. /BI/BH± /BC. /BJ/BD /BJ. /BC/BC± /BC. /BI/BH± /BC. /BJ/BD/BJ. /BC/BC± /BC. /BI/BH± /BC. /BJ/BD /BJ. /BC/BC± /BC. /BI/BH± /BC. /BJ/BD/BD/BF/BG± /BD/BE /BV/C0/BX/C6 /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BC/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH/BE /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BF± /BG /C7/CD/CA /BY/C1/CC /BH/BF± /BG /C7/CD/CA /BY/C1/CC/BH/BF± /BG /C7/CD/CA /BY/C1/CC /BH/BF± /BG /C7/CD/CA /BY/C1/CC/BG/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /BG/BG. /BJ± /BF. /BI± /BG. /BL /BF/BA/BI/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /BE/B4π /B7π−/B5/BJ/BH± /BD/BF± /BK /BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /CT /B7/CT−χc /BC/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BH/BE /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BH/BE /BB/A0/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BH/BE /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE /BL/BC< /BE/BH/BE /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /BE/B4π /B7π−/B5/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BH/BE /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BH/BE /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BH/BE /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF± /BG /C7/CD/CA /BY/C1/CC /BG/BF± /BG /C7/CD/CA /BY/C1/CC/BG/BF± /BG /C7/CD/CA /BY/C1/CC /BG/BF± /BG /C7/CD/CA /BY/C1/CC /BF/BK. /BK± /BF. /BJ± /BG. /BJ /BF/BK. /BK± /BF. /BJ± /BG. /BJ/BF/BK. /BK± /BF. /BJ± /BG. /BJ /BF/BK. /BK± /BF. /BJ± /BG. /BJ/BD/BA/BJ/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BH/BE /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ± /BG /C7/CD/CA /BY/C1/CC /BD/BJ± /BG /C7/CD/CA /BY/C1/CC/BD/BJ± /BG /C7/CD/CA /BY/C1/CC /BD/BJ± /BG /C7/CD/CA /BY/C1/CC /BD/BI. /BJ± /BI. /BD± /BF. /BC /BD/BI. /BJ± /BI. /BD± /BF. /BC/BD/BI. /BJ± /BI. /BD± /BF. /BC /BD/BI. /BJ± /BI. /BD± /BF. /BC/BG/BL/BH± /BD/BK/BE /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BH/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BH/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BH/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI /BL/BC< /BD/BG/BK /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /A0/BH/BE /BB/A0/A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /A0/BH/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC/BI. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC /BI. /BJ± /BC. /BK /C7/CD/CA /BY/C1/CC /BJ. /BL± /BD. /BF± /BD. /BD /BJ. /BL± /BD. /BF± /BD. /BD/BJ. /BL± /BD. /BF± /BD. /BD /BJ. /BL± /BD. /BF± /BD. /BD/BE/BD/BH± /BF/BI /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /A0/BH/BE /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /A0/BH/BE /BB/A0/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /A0/BH/BE /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BH /C7/CD/CA /BY/C1/CC /BE. /BE± /BC. /BH /C7/CD/CA /BY/C1/CC/BE. /BE± /BC. /BH /C7/CD/CA /BY/C1/CC /BE. /BE± /BC. /BH /C7/CD/CA /BY/C1/CC /BE. /BF± /BC. /BL± /BC. /BG /BE. /BF± /BC. /BL± /BC. /BG/BE. /BF± /BC. /BL± /BC. /BG /BE. /BF± /BC. /BL± /BC. /BG/BE/BF. /BI± /BL. /BI /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BC→ /BE/B4 /C3 /B7/C3−/B5/BK/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS π /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF/BB/BE /D8/D3 /D3/CQ/D8/CP/CX/D2 ππ /BA χ/CR /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BC/BE/BE/BF± /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BE/BF± /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BE/BF± /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BE/BF± /BC. /BC/BC/BE/BC /C7/CD/CA /BY/C1/CC /BD/BC/BC/BD /BD/BC/BC/BD/BD/BC/BC/BD /BD/BC/BC/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BC /B4/BD /C8 /B5 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/A0/BD/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BC. /BF/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BL± /BC. /BD/BE /BC. /BF/BL± /BC. /BD/BE/BC. /BF/BL± /BC. /BD/BE /BC. /BF/BL± /BC. /BD/BE/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 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/BE± /BC. /BF /BI. /BL± /BE. /BE± /BC. /BF/BF/BI± /BL /BL/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BZ /BU/BX/CB ψ /B4/BE /CB /B5→γ /BEπ /B7/BEπ−/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BJ. /BL± /BD. /BI/C7 /CD /CA /BY /C1 /CC /BD/BJ. /BL± /BD. /BI/C7 /CD /CA /BY /C1 /CC/BD/BJ. /BL± /BD. /BI/C7 /CD /CA /BY /C1 /CC /BD/BJ. /BL± /BD. /BI/C7 /CD /CA /BY /C1 /CC/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/A0/BD/BH /BB/A0/BG /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig π /B7π−/C3 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/BC. /BH/BL/BC /BD/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CU/BC /B4/BD/BH/BC/BC/B5 /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ< /BC. /BJ< /BC. /BJ< /BC. /BJ/BL/BC /BD/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BC± /BD. /BK/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BE. /BC± /BD. /BK/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BE. /BC± /BD. /BK/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BE. /BC± /BD. /BK/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CP /D7/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BD/BE. /BC± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BC± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BJ± /BD. /BC± /BD. /BL /BD/BK/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BC/BD/BE. /BH± /BE. /BL± /BC. /BH /BD/BK/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BE/BJ/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BH /B7/BE. /BC − /BD. /BL± /BC. /BF /BI. /BH /B7/BE. /BC − /BD. /BL± /BC. /BF/BI. /BH /B7/BE. /BC − /BD. /BL± /BC. /BF /BI. /BH /B7/BE. /BC − /BD. /BL± /BC. /BF/BI/BK /BD/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. /BK< /BE. /BK/BL/BC /BE/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3−/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BI± /BC. /BD /BD. /BK± /BC. /BI± /BC. /BD/BD. /BK± /BC. /BI± /BC. /BD /BD. /BK± /BC. /BI± /BC. /BD/BI/BG /BE/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γπ /B7π−/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI± /BC. /BG± /BC. /BD /BF/BC. /BD± /BH. /BJ /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C0 /BU/BX/CB /CA/CT/D4/D0/BA /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BC /B4/BD/BG/BF/BC/B5 /BC→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BE /B7/BF. /BK − /BE. /BL± /BC. /BG /BD/BC. /BE /B7/BF. /BK − /BE. /BL± /BC. /BG/BD/BC. /BE /B7/BF. /BK − /BE. /BL± /BC. /BG /BD/BC. /BE /B7/BF. /BK − /BE. /BL± /BC. /BG/BK/BF /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C3∗/BC /B4/BD/BG/BF/BC/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B7 /CR/BA/CR/BA→π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BF /B7/BE. /BC − /BE. /BH± /BC. /BG /BK. /BF /B7/BE. /BC − /BE. /BH± /BC. /BG/BK. /BF /B7/BE. /BC − /BE. /BH± /BC. /BG /BK. /BF /B7/BE. /BC − /BE. /BH± /BC. /BG/BI/BE /BE/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ γπ /B7π−/C3 /B7/C3−/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BJ. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BJ. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/BJ. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC /BJ. /BF± /BC. /BI /C7/CD/CA /BY/C1/CC/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig ηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC/A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE/BG /BB/A0/BE/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE/BG /BB/A0/BE/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE/BG /BB/A0/BE/BD /A0/parenleftbig ηη/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BE/BG /BB/A0/BE/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BF/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BI± /BC. /BC/BL /B7/BC. /BC/BF − /BC. /BC/BE /BE/BI/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BV /BX/BK/BF/BH /D4/D4→ /BE /D1/CT/D7/D3/D2/D7/BC. /BE/BG± /BC. /BD/BC± /BC. /BC/BK /BE/BI/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→ /BHγ/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BE/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH< /BC. /BH< /BC. /BH< /BC. /BH/BL/BC /BE/BK/BT/BW /BT/C5/CB /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig η/primeη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ± /BC. /BG± /BC. /BD /BD. /BJ± /BC. /BG± /BC. /BD/BD. /BJ± /BC. /BG± /BC. /BD /BD. /BJ± /BC. /BG± /BC. /BD/BE/BF /BE/BL/BT/BW /BT/C5/CB /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig ωω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF± /BC. /BJ± /BC. /BD /BE. /BF± /BC. /BJ± /BC. /BD/BE. /BF± /BC. /BJ± /BC. /BD /BE. /BF± /BC. /BJ± /BC. /BD/BF/BK. /BD± /BL. /BI /BF/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C6 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BC→γ /BIπ/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BH. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC/BH. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE. /BK/BE± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BE. /BK/BE± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BE. /BK/BE± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BE. /BK/BE± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF/BC /BB/A0/BE/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF/BC /BB/A0/BE/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF/BC /BB/A0/BE/BD /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BF/BC /BB/A0/BE/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BK± /BC. /BC/BH /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BD± /BC. /BC/BH± /BC. /BC/BH /BF/BD, /BF/BE/BV/C0/BX/C6 /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BE/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BE/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BE/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BF/BC /BB/A0/BE/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BL± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BC. /BG/BL± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BC. /BG/BL± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BC. /BG/BL± /BC. /BC/BK /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BL± /BC. /BC/BJ± /BC. /BC/BK /BF/BE, /BF/BF/BV/C0/BX/C6 /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BC/A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BD< /BC. /BE/BD< /BC. /BE/BD< /BC. /BE/BD/BL/BC /BF/BG/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BF/BH/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC< /BC. /BD/BC/BL/BC /BF/BI/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ /BL/BC /BF/BJ, 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/BV/C7/C5/C5/BX/C6/CC < /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF/BL/BC /BG/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BW /BU/BX/CB/BE ψ /B4/BE /CB /B5→χ/CR /BCγ/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ππ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BK± /BD. /BI/C7 /CD /CA /BY /C1 /CC /BD/BH. /BK± /BD. /BI/C7 /CD /CA /BY /C1 /CC/BD/BH. /BK± /BD. /BI/C7 /CD /CA /BY /C1 /CC /BD/BH. /BK± /BD. /BI/C7 /CD /CA /BY /C1 /CC/BD/BH. /BF± /BE. /BG± /BC. /BK /BD/BH. /BF± /BE. /BG± /BC. /BK/BD/BH. /BF± /BE. /BG± /BC. /BK /BD/BH. /BF± /BE. /BG± /BC. /BK /BG/BL/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BF /BX/BK/BF/BH /D4/D4→χ/CR /BC→π /BCπ /BC/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BE /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BV /BX/BK/BF/BH /D4/D4→π /BCη/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BF /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BF /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BF /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig π /BCη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BF /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BV /BX/BK/BF/BH /D4/D4→π /BCη /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BG /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BG /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BG /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BG /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BD± /BC. /BL /C7/CD/CA /BY/C1/CC /BH. /BD± /BC. /BL /C7/CD/CA /BY/C1/CC/BH. /BD± /BC. /BL /C7/CD/CA /BY/C1/CC /BH. /BD± /BC. /BL /C7/CD/CA /BY/C1/CC/BG. /BC± /BD. /BE /B7/BC. /BH − /BC. /BF /BG. /BC± /BD. /BE /B7/BC. /BH − /BC. /BF /BG. /BC± /BD. /BE /B7/BC. /BH − /BC. /BF /BG. /BC± /BD. /BE /B7/BC. /BH − /BC. /BF /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BV /BX/BK/BF/BH /D4/D4→ηη/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BI /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BI /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BI /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig ηη/prime/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BE/BI /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BD /B7/BE. /BF − /BD. /BH /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BV /BX/BK/BF/BH /D4/D4→π /BCη/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BZ /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B5/CL × /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /CL/BP/B4 /BI. /BH± /BD. /BI± /BD. /BF/B5× /BD/BC− /BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ /CU/BC /B4/BL/BK/BC/B5 /CU/BC /B4/BL/BK/BC/B5 /B5/CL × /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /CL/BP/B4 /BD. /BH/BL± /BC. /BH/BC /B7/BC. /BK/BL − /BC. /BJ/BE /B5× /BD/BC− /BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5/BP/B4 /BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /C7/D2/CT /D3/CU /D8/CW/CT /CU/BC /B4/BL/BK/BC/B5 /D1/CT/D7/D3/D2/D7 /CX/D7 /CX/CS/CT/D2/D8/CX/AC/CT/CS/DA/CX/CP /CS/CT/CR/CP /DD/D8 /D3π /B7π−/DB/CW/CX/D0/CT /D8/CW/CT /D3/D8/CW/CT/D6 /DA/CX/CP /C3 /B7/C3−/CS/CT/CR/CP /DD /BA/BD/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BK. /BG/BE± /BD. /BG/BE /B7/BD. /BI/BH − /BE. /BE/BL /B5× /BD/BC− /BG/CU/D3 /D6 /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT /CU/BC /D1/CT/D7/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CU/BC /B4/BL/BK/BC/B5 → π /B7π−/CP/D2/CS /CU/BC /B4/BE/BE/BC/BC/B5 → /C3 /B7/C3−/CS/CT/CR/CP /DD/D7/BA/BD/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BL× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /C7/D2/CT /D3/CU/D8/CW/CT /CU/BC /B4/BD/BF/BJ/BC/B5 /D1/CT/D7/D3/D2/D7 /CX/D7 /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CS/CT/CR/CP /DD/D8 /D3π /B7π−/DB/CW/CX/D0/CT /D8/CW/CT /D3/D8/CW/CT/D6 /DA/CX/CP /C3 /B7/C3−/CS/CT/CR/CP /DD /BA/BD/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BK× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /CC/CW/CT /CU/BC/D1/CT/D7/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CU/BC /B4/BD/BF/BJ/BC/B5 →π /B7π−/CP/D2/CS /CU/BC /B4/BD/BH/BC/BC/B5 → /C3 /B7/C3−/CS/CT/CR/CP /DD/D7/BA/BD/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BJ. /BD/BE± /BD. /BK/BH /B7/BF. /BE/BK − /BD. /BI/BK /B5× /BD/BC− /BG/CU/D3 /D6 /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT /CU/BC /D1/CT/D7/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CU/BC /B4/BD/BF/BJ/BC/B5 → π /B7π−/CP/D2/CS /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/CS/CT/CR/CP /DD/D7/BA/BD/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BG× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /CC/CW/CT /CU/BC/D1/CT/D7/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/CP/D2/CS /CU/BC /B4/BD/BF/BJ/BC/B5 → /C3 /B7/C3−/CS/CT/CR/CP /DD/D7/BA/BD/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BH/BH× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /C7/D2/CT /D3/CU/D8/CW/CT /CU/BC /B4/BD/BH/BC/BC/B5 /CX/D7 /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CS/CT/CR/CP /DD/D8 /D3π /B7π−/DB/CW/CX/D0/CT /D8/CW/CT /D3/D8/CW/CT/D6 /DA/CX/CP /C3 /B7/C3−/CS/CT/CR/CP /DD /BA/BD/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BJ/BF× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /CC/CW/CT /CU/BC/D1/CT/D7/D3/D2/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS /DA/CX/CP /CU/BC /B4/BD/BH/BC/BC/B5 →π /B7π−/CP/D2/CS /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/CS/CT/CR/CP /DD/D7/BA/BD/BK/CA/CT/D7/CR/CP/D0/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4ψ /B4/BE /CB /B5→ γχ/CR /BC /B5/BP /B4/BL. /BG± /BC. /BG/B5/B1 /CP/D2/CS /BU/B4ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BE . /BI± /BC. /BH/B5/B1/BA /BD/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BI. /BI/BI± /BD. /BF/BD /B7/BD. /BI/BC − /BD. /BH/BD /B5× /BD/BC− /BF/CU/D3 /D6 /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /C3/BD /B4/BD/BE/BJ/BC/B5 →/C3ρ /B4/BJ/BJ/BC/B5 /B5 /BP /BG/BE ± /BI/B1/BA/BE/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BK/BH× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BE/BE± /BC. /BD/BD±/BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /CC/CW/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗/B4/BK/BL/BE/B5 π /B5/BP /BL /BG ± /BI/B1/BA/BE/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→ γχ/CR /BC /B4/BD /C8 /B5 /B5 /CL/BP/B4 /BC . /BD/BI/BK± /BC. /BC/BF/BH /B7/BC. /BC/BG/BJ − /BC. /BC/BG/BC /B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→ γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BE/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/B5 /BP /BE/BB/BF/BA/BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C0 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→ γχ/CR /BC /B4/BD /C8 /B5/B5 /CL /BP /B4 /BD . /BH/BF± /BC. /BE/BL± /BC. /BE/BI/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→ γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD/BC. /BG/BG± /BE. /BF/BJ /B7/BF. /BC/BH − /BD. /BL/BC /B5× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C9 /D6/CT/D4 /D3 /D6/D8/D7 /B4/BK. /BG/BL± /BD. /BI/BI /B7/BD. /BF/BE − /BD. /BL/BL /B5× /BD/BC− /BG/CU/D3 /D6 /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BI/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS π /BCπ /BC/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF /D8/D3 /D3/CQ/D8/CP/CX/D2 ππ /BA/BE/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BD× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE± /BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BE/BK/BT/BW /BT/C5/CB /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BH× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BE/BE± /BC. /BC/BC/BD/BD±/BC. /BC/BC/BG/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BE/BL/BT/BW /BT/C5/CB /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BJ± /BC. /BG± /BC. /BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BE/BE±/BC. /BC/BC/BD/BD± /BC. /BC/BC/BG/BI/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG± /BC. /BG/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BC/BC/BF /BD/BC/BC/BF/BD/BC/BC/BF /BD/BC/BC/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BC /B4/BD /C8 /B5 /BF/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C6 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ωω /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5 /CL/BP/B4 /BC . /BE/BD/BE±/BC. /BC/BH/BF± /BC. /BC/BF/BJ/B5× /BD/BC− /BF/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BD/CD/D7/CX/D2/CV /A0/parenleftbigππ/parenrightbig× /A0/parenleftbigγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CU/D6/D3/D1 /D8/CW/CT π /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /D6/CT/D7/CR/CP/D0/CT/CS/CQ /DD /BF/BB/BE /D8/D3 /CR/D3/D2/DA/CT/D6/D8 /D8/D3 ππ /BA /BF/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BF/BF/CD/D7/CX/D2/CV /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CU/D6/D3/D1 /C6/BT/C3/BT/CI/BT /CF /BT/BC /BH /BA /BF/BG/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BE/BD× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BF/BH/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BF/BK× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BF/BI/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BD/BC× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BF/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BJ/BC× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE± /BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BF/BK/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /D8/CW/CT /C3 /BC/CB /C3 /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6 /D3/CU /BE /D8/D3 /CR/D3/D2/DA/CT/D6/D8 /D8/D3/C3 /BC/C3 /B7π−/BA /BF/BL/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BC/BI× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BG/BC/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BE/BG× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BG/BA /BG/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /CL /BP/B4/BC. /BD/BF/BK± /BC. /BC/BF/BL± /BC. /BC/BE/BH/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5/BP/B4 /BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BC/BF± /BC. /BE/BE± /BC. /BD/BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP/B4/BL. /BE± /BC. /BG/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CBπ /B7π−/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /CL /BP/B4/BC. /BH/BH/BK± /BC. /BC/BH/BD± /BC. /BC/BK/BL/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5/BP/B4 /BL. /BG± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BG/BG/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BH/BL± /BC. /BD/BC± /BC. /BC/BK/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE±/BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BH/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BF/BL± /BC. /BD/BD± /BC. /BC/BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE±/BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BI/CD/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→χ/CR /BCγ /B5/BP /B4 /BL . /BE± /BC. /BH/B5/B1/BG/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C1 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→ /D4 /D2π−/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5 /B5 /CL/BP/B4 /BD . /BD/BC±/BC. /BE/BG± /BC. /BD/BK/B5× /BD/BC− /BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BK/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BC/BJ± /BC. /BD/BJ± /BC. /BD/BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BE/BE±/BC. /BD/BD± /BC. /BG/BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BG±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BL/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /BU/B4 /D4 /D4 /B5· /BU/B4π /BCπ /BC/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF /D8/D3 /D3/CQ/D8/CP/CX/D2 /BU/B4 /D4 /D4 /B5· /BU/B4ππ /B5/BA /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BK± /BD/BD /C7/CD/CA /BY/C1/CC /BD/BE/BK± /BD/BD /C7/CD/CA /BY/C1/CC/BD/BE/BK± /BD/BD /C7/CD/CA /BY/C1/CC /BD/BE/BK± /BD/BD /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BC± /BE/BC± /BE/BC /BH/BC/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→γχ/CR /BC/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BH± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BE. /BF/BH± /BC. /BE/BF /C7/CD/CA /BY/C1/CC/BE. /BF/BH± /BC. /BE/BF /C7/CD/CA /BY/C1/CC /BE. /BF/BH± /BC. /BE/BF /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK /BL/BC /BH/BD/CF/C1/BV/C0/CC /BC/BK /BU/BX/C4/C4 /BU±→ /C3±γγ/A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH/BE /BB/A0/BH/BD /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH/BE /BB/A0/BH/BD /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH/BE /BB/A0/BH/BD /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH/BE /BB/A0/BH/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BF± /BC. /BE/BH /C7/CD/CA /BY/C1/CC /BD. /BK/BF± /BC. /BE/BH /C7/CD/CA /BY/C1/CC/BD. /BK/BF± /BC. /BE/BH /C7/CD/CA /BY/C1/CC /BD. /BK/BF± /BC. /BE/BH /C7/CD/CA /BY/C1/CC/BE. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BG /B7/BC. /BD − /BC. /BE /BH/BE/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BG /BX/BK/BF/BH /D4 /D4→χ/CR /BC→γγ/BD. /BG/BH± /BC. /BJ/BG /BH/BF/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC /BU /BX/BK/BF/BH /D4/D4→χ/CR /BE→γγ /B8γ /C2/ψ/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BD /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BJ/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ. /BH± /BD. /BL/C7 /CD /CA /BY /C1 /CC /BE/BJ. /BH± /BD. /BL/C7 /CD /CA /BY /C1 /CC/BE/BJ. /BH± /BD. /BL/C7 /CD /CA /BY /C1 /CC /BE/BJ. /BH± /BD. /BL/C7 /CD /CA /BY /C1 /CC/BE/BK. /BE± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK. /BE± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK. /BE± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK. /BE± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK. /BC± /BD. /BL± /BD. /BF /BF/BL/BE /BH/BF, /BH/BG, /BH/BH/BU/BT /BZ/C6/BT/CB/BV/C7 /BC/BE /BX/BK/BF/BH /D4/D4→χ/CR /BC→ /C2/ψγ/BE/BL. /BF /B7/BH. /BJ − /BG. /BJ± /BD. /BH /BK/BL /BH/BF, /BH/BG/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BL/BL /BU /D4/D4→χ/CR /BC→ /C2/ψγ /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BE /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BH/BE /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC± /BC. /BJ /C7/CD/CA /BY/C1/CC /BH. /BC± /BC. /BJ /C7/CD/CA /BY/C1/CC/BH. /BC± /BC. /BJ /C7/CD/CA /BY/C1/CC /BH. /BC± /BC. /BJ /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BH/BE± /BD. /BD/BK /B7/BC. /BG/BK − /BC. /BJ/BE /BH/BE/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BG /BX/BK/BF/BH /D4 /D4→χ/CR /BC→γγ/BH/BC/CD/D7/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC→γγ /C2/ψ /B5 /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BH /BT /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B5 /CU/D6/D3/D1/BT /CC/C0/BT/CA /BC/BG/BA/BH/BD/CF/C1/BV/C0/CC /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BC /B4/BD /C8 /B5→γγ /B5/CL× /CJ/BU/B4 /BU /B7→χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/B5/CL< /BC. /BD/BD× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→χ/CR /BC /B4/BD /C8 /B5 /C3 /B7/B5/BP /BC. /BC/BC/BC/BD/BG/BC/BA /BH/BE/CC/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /BU/B4 /D4 /D4 /B5/BU/B4γγ /B5 /CP/D2/CS /BU/B4 γγ /B5/BU/B4γ /C2/ψ /B5 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BG /CP /D6/CT /D2/D3/D8/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /CC/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /CQ/CT/CR/CP/D9/D7/CT /D3/CU /D7/D1/CP/D0/D0/CT/D6 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/BA/BH/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA/BH/BG/CE /CP/D0/D9/CT/D7 /CX/D2 /B4/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B5 /CP/D2/CS /B4/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /B5/CP /D6/CT/D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA /CC/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D7/CX/D2/CR/CT /CX/D8 /CX/D7 /D0/CT/D7/D7 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/B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC. /BD± /BE. /BD /C7/CD/CA /BY/C1/CC /BE/BC. /BD± /BE. /BD /C7/CD/CA /BY/C1/CC/BE/BC. /BD± /BE. /BD /C7/CD/CA /BY/C1/CC /BE/BC. /BD± /BE. /BD /C7/CD/CA /BY/C1/CC/BE/BF. /BI /B7/BF. /BJ − /BF. /BG± /BF. /BG /BE/BF. /BI /B7/BF. /BJ − /BF. /BG± /BF. /BG/BE/BF. /BI /B7/BF. /BJ − /BF. /BG± /BF. /BG /BE/BF. /BI /B7/BF. /BJ − /BF. /BG± /BF. /BG/BK/BL. /BH /B7/BD /BG − /BD/BF /BU/BT/C1 /BC/BG /BY /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5→γ /D4/D4/BU/B4χ/CR /BC /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BC /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BC /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 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/BL/BJ /BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BC /BJ. /BG± /BD. /BC /BI/BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BC/BI/BL/CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→π /B7π−/C2/ψ /B5× /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5/BP/B4/BG. /BI± /BC. /BJ/B5/B1/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA /BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5/BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BC /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BC /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 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/B7/CT−γ/BF/BH/BD/BD. /BF± /BC. /BG± /BC. /BG /BF/BC /BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG/BF/BH/BD/BE. /BF± /BC. /BF± /BG. /BC /BE/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BF/BH/BC/BJ. /BG± /BD. /BJ /BL/BD /BF/C4/BX/C5/C7/C1/BZ/C6/BX /BK/BE /BZ/C7/C4/C1 /BD/BK/BHπ−/BU/CT→ γµ /B7µ−/BT/BF/BH/BD/BC. /BG± /BC. /BI /C7/CA/BX/BZ/C4/C1/BT /BK/BE /BV/BU/BT/C4 /CT /B7/CT−→ /C2/ψ /BEγ/BF/BH/BD/BC. /BD± /BD. /BD /BE/BH/BG /BG/C0/C1/C5/BX/C4 /BK/BC /C5/CA/C3/BE /CT /B7/CT−→ /C2/ψ /BEγ/BF/BH/BC/BL ± /BD/BD /BE/BD /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BU /BW /BT/CB/C8 /CT /B7/CT−→ /C2/ψ /BEγ/BF/BH/BC/BJ ± /BF /BG/BU/BT/CA/CC/BX/C4 /BJ/BK /BU /BV/C6/CC/CA /CT /B7/CT−→ /C2/ψ /BEγ/BF/BH/BC/BH. /BC± /BG± /BG /BG, /BH/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/BF/BH/BD/BF ± /BJ /BF/BI/BJ /BG/BU/C1/BW/BW/C1/BV/C3 /BJ/BJ /BV/C6/CC/CA ψ /B4/BE /CB /B5→γ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BH/BC/BC ± /BD/BC /BG/BC /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BH /C5/CA/C3/BD /C0/CP/CS/D6/D3/D2/D7 γ/BD/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /B8 /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /CU/D6/D3/D1 /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BA/BE/CD/D7/CX/D2/CV /D1/CP/D7/D7 /D3/CU ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI/BA/BC /C5/CT/CE/BA/BF/C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D8/D3 /BF/BC/BL/BJ /C5/CT/CE/BA/BG/C5/CP/D7/D7 /DA/CP/D0/D9/CT /D7/CW/CX/CU/D8/CT/CS /CQ /DD /D9/D7 /CQ /DD /CP/D1/D3/D9/D2/D8 /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /CU/D3 /D6ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /BP /BF/BI/BK/BI /C5/CT/CE /CP/D2/CS/C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /BP /BF/BC/BL/BJ /C5/CT/CE/BA/BH/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/BA WEIGHTED AVERAGE 3510.66 ±0.07 (Error scaled by 1.5) BIDDICK 77 CNTRTANENBAUM 78 MRK1BARTEL 78B CNTRBRANDELIK 79B DASPHIMEL 80 MRK2OREGLIA 82 CBALLEMOIGNE 82 GOLIGAISER 86 CBALBAGLIN 86B SPECARMSTRONG 92 E760 0.5BAI 99B BESANDREOTTI 05A E835 1.0ABLIKIM 05G BES2 2.9χ2 4.5 (Confidence Level = 0.107) 3509.5 3510 3510.5 3511 3511.5 3512 χ/CR /BD /B4/BD /C8 /B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 χ/CR /BD /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BD /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BD /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BD /B4/BD /C8 /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BL± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BK/BL± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BK/BL± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BK/BL± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BK/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BK± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BL /B7/BC. /BG/BC − /BC. /BF/BK /B7/BC. /BE/BI − /BC. /BJ/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD/BC. /BK/BJ/BI± /BC. /BC/BG/BH± /BC. /BC/BE/BI /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−γ/BC. /BK/BJ± /BC. /BD/BD± /BC. /BC/BK /BH/BD/BF /BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF /BL/BH /BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG < /BF. /BK /BL/BC /BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BI/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BA χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/A0/BD /BF/B4π /B7π−/B5 /B4 /BH. /BK± /BD. /BG /B5× /BD/BC− /BF/CB/BP/BD/BA/BE/A0/BE /BE/B4π /B7π−/B5 /B4 /BJ. /BI± /BE. /BI /B5× /BD/BC− /BF/A0/BFπ /B7π−/C3 /B7/C3−/B4 /BG. /BH± /BD. /BC /B5× /BD/BC− /BF/A0/BGπ /B7π−η /B4 /BH. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BHπ /B7π−η/prime/B4 /BE. /BH± /BC. /BH /B5× /BD/BC− /BF/A0/BIρ /BCπ /B7π−/B4 /BF. /BL± /BF. /BH /B5× /BD/BC− /BF/A0/BJ /C3 /B7/C3−η /B4 /BF. /BH± /BD. /BD /B5× /BD/BC− /BG/A0/BK /C3 /BC/C3 /B7π−/B7/CR /BA /CR /BA /B4 /BJ. /BJ± /BC. /BJ /B5× /BD/BC− /BF/A0/BL /C3 /B7/C3−π /BC/B4 /BE. /BC/BD± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BD/BCηπ /B7π−/B4 /BH. /BK± /BD. /BD /B5× /BD/BC− /BF/A0/BD/BD /CP/BC /B4/BL/BK/BC/B5 /B7π−/B7 /CR/BA/CR/BA →ηπ /B7π−/B4 /BE. /BC± /BC. /BJ /B5× /BD/BC− /BF/A0/BD/BE /CU/BE /B4/BD/BE/BJ/BC/B5 η /B4 /BF. /BC± /BC. /BL /B5× /BD/BC− /BF/A0/BD/BF /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BF. /BE± /BE. /BD /B5× /BD/BC− /BF/A0/BD/BG /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BD. /BI± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BH /C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA /B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BF/A0/BD/BI /C3∗/B4/BK/BL/BE/B5 /B7/C3−/B7 /CR/BA/CR/BA /B4 /BD. /BI± /BC. /BJ /B5× /BD/BC− /BF/A0/BD/BJ /C3∗/C2 /B4/BD/BG/BF/BC/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA →/C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA< /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BK /C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA →/C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA< /BE. /BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BLπ /B7π−/C3 /BC/CB /C3 /BC/CB /B4 /BJ. /BI± /BF. /BE /B5× /BD/BC− /BG/A0/BE/BC /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB< /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BD /C3 /B7/C3−/C3 /B7/C3−/B4 /BH. /BK± /BD. /BE /B5× /BD/BC− /BG/A0/BE/BE /C3 /B7/C3−φ /B4 /BG. /BH± /BD. /BJ /B5× /BD/BC− /BG/A0/BE/BF /D4 /D4 /B4 /BI. /BI± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BG /D4 /D4π /BC/B4 /BD. /BE± /BC. /BH /B5× /BD/BC− /BG/A0/BE/BH /D4 /D4η < /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BIπ /B7π−/D4 /D4 /B4 /BH. /BC± /BD. /BL /B5× /BD/BC− /BG/A0/BE/BJ /C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BG. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BK /A3 /A3 /B4 /BE. /BG± /BD. /BC /B5× /BD/BC− /BG/A0/BE/BL /A3 /A3π /B7π−< /BD. /BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BC /C3 /B7 /D4/A3 /B4 /BF. /BG± /BD. /BC /B5× /BD/BC− /BG/A0/BF/BD /A4− /A4 /B7< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BEπ /B7π−/B7 /C3 /B7/C3−< /BE. /BD × /BD/BC− /BF/A0/BF/BF /C3 /BC/CB /C3 /BC/CB< /BJ × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BF/BGγ /C2/ψ /B4/BD /CB /B5 /B4/BF/BI. /BC± /BD. /BL /B5/B1/A0/BF/BHγγ χ/CR /BD /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BD /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BD /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BD /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BD /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BD /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BD /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BD /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BF/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BF/BG /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BF/BG /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD. /BF± /BC. /BL /C7/CD/CA /BY/C1/CC /BE/BD. /BF± /BC. /BL /C7/CD/CA /BY/C1/CC/BE/BD. /BF± /BC. /BL /C7/CD/CA /BY/C1/CC /BE/BD. /BF± /BC. /BL /C7/CD/CA /BY/C1/CC/BE/BD. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD. /BG± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD. /BG± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD. /BG± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD. /BH± /BC. /BH± /BC. /BK /BJ/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−γ/BE/BD. /BG± /BD. /BH± /BE. /BE /BJ, /BK/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ/BD/BL. /BL /B7/BG. /BG − /BG. /BC /BJ/BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BA χ/CR /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BK± /BD. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BK± /BD. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BH. /BK± /BD. /BG/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 /BH. /BK± /BD. /BG/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/CP /D7 /CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BH. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BK± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BK± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BG± /BC. /BJ± /BC. /BL /BL/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BD/BD/BI. /BC± /BH. /BL± /BC. /BK /BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BI± /BE. /BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BI± /BE. /BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BJ. /BI± /BE. /BI/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BI± /BE. /BI/C7 /CD /CA /BX /CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CP /D7/CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BG. /BI± /BE. /BD± /BE. /BI /BL/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BD/BD/BE. /BH± /BG. /BE± /BC. /BI /BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BG. /BH± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BG. /BH± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BG. /BH± /BD. /BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CP /D7 /CR /D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BG. /BH± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BC. /BG± /BC. /BL /BL/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BD/BJ. /BF± /BF. /BC± /BC. /BG /BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BD /BD/BC/BC/BI /BD/BC/BC/BI/BD/BC/BC/BI /BD/BC/BC/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BD /B4/BD /C8 /B5 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH± /BC. /BH± /BC. /BD /BE. /BH± /BC. /BH± /BC. /BD/BE. /BH± /BC. /BH± /BC. /BD /BE. /BH± /BC. /BH± /BC. /BD /BD/BD/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BL± /BF/BH /BF/BL± /BF/BH/BF/BL± /BF/BH /BF/BL± /BF/BH /BD/BE/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ 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/BC. /BJ/C7 /CD /CA /BY /C1 /CC /BJ. /BJ± /BC. /BJ/C7 /CD /CA /BY /C1 /CC/BJ. /BJ± /BC. /BJ/C7 /CD /CA /BY /C1 /CC /BJ. /BJ± /BC. /BJ/C7 /CD /CA /BY /C1 /CC/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BD± /BC. /BE/BI± /BC. /BC/BL /BE. /BC/BD± /BC. /BE/BI± /BC. /BC/BL/BE. /BC/BD± /BC. /BE/BI± /BC. /BC/BL /BE. /BC/BD± /BC. /BE/BI± /BC. /BC/BL /BD/BG/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BK± /BD. /BC± /BC. /BF /BH. /BK± /BD. /BC± /BC. /BF/BH. /BK± /BD. /BC± /BC. /BF /BH. /BK± /BD. /BC± /BC. /BF/BE/BE/BE /BD/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π−/B7/CR /BA /CR /BA→ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π−/B7/CR /BA /CR /BA→ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π−/B7 /CR/BA/CR/BA→ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CP/BC /B4/BL/BK/BC/B5 /B7π−/B7 /CR/BA/CR/BA→ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BJ± /BC. /BD /BE. /BC± /BC. /BJ± /BC. /BD/BE. /BC± /BC. /BJ± /BC. /BD /BE. /BC± /BC. /BJ± /BC. /BD/BH/BK /BD/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/CU/BE /B4/BD/BE/BJ/BC/B5 η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC± /BC. /BK± /BC. /BD /BF. /BC± /BC. /BK± /BC. /BD/BF. /BC± /BC. /BK± /BC. /BD /BF. /BC± /BC. /BK± /BC. /BD/BH/BF /BD/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ 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/BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BE/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→ /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7/CR /BA /CR /BA→ /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3∗/C2 /B4/BD/BG/BF/BC/B5 /B7/C3−/B7 /CR/BA/CR/BA→ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BG< /BE. /BG< /BE. /BG< /BE. /BG/BL/BC /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB 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/BH/BE. /BG± /BC. /BL± /BC. /BH /BE. /BG± /BC. /BL± /BC. /BH/BL. /BC /B7/BF. /BH − /BF. /BD /BL/BU/BT/C1 /BC/BF /BX /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BD→γ /A3 /A3/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BE/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BW /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/C3 /B7 /D4/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/C3 /B7 /D4/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig/C3 /B7 /D4/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig/C3 /B7 /D4/A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BG± /BC. /BD/BC± /BC. /BC/BE /BC. /BF/BG± /BC. /BD/BC± /BC. /BC/BE/BC. /BF/BG± /BC. /BD/BC± /BC. /BC/BE /BC. /BF/BG± /BC. /BD/BC± /BC. /BC/BE /BF/BC/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG< /BF. /BG< /BF. /BG< /BF. /BG/BL/BC /BE/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BW /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BD /bracketleftbig/A0/parenleftbig π /B7π−/parenrightbig/B7/A0/parenleftbig/C3 /B7/C3−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/bracketleftbig/A0/parenleftbig π /B7π−/parenrightbig/B7/A0/parenleftbig/C3 /B7/C3−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/bracketleftbig/A0/parenleftbig π /B7π−/parenrightbig/B7/A0/parenleftbig/C3 /B7/C3−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/bracketleftbig/A0/parenleftbig π /B7π−/parenrightbig/B7/A0/parenleftbig/C3 /B7/C3−/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BD< /BE/BD< /BE/BD< /BE/BD /BD/BE/BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BK /BL/BC /BD/BE/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BU /BW /BT/CB/C8 ψ /B4/BE /CB /B5→γχ/CR /BD/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ< /BC. /BJ< /BC. /BJ< /BC. /BJ/BL/BC /BF/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /BU/BX/CB/BE ψ /B4/BE /CB /B5→χ/CR /BDγ/BL/CA/CT/D7/CR/CP/D0/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4ψ /B4/BE /CB /B5→ γχ/CR /BD /B5 /BP /B4/BK. /BK± /BC. /BG/B5/B1 /CP/D2/CS /BU/B4ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BE . /BI± /BC. /BH/B5/B1/BA /BD/BC/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BC± /BC. /BF± /BC. /BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BC/BJ±/BC. /BC/BC/BD/BD± /BC. /BC/BC/BH/BG/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BD/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BG± /BC. /BG± /BC. /BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BC/BJ±/BC. /BC/BC/BD/BD± /BC. /BC/BC/BH/BG/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BE/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC/BA/BC/BK/BJ/BA /CC/CW/CT /CT/D6/D6/D3 /D6/D7 /CS/D3 /D2/D3/D8 /CR/D3/D2/D8/CP/CX/D2 /D8/CW/CT/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /CX/D2 /D8/CW/CT ψ /B4/BE /CB /B5 /CS/CT/CR/CP /DD /BA/BD/BF/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BF/BG± /BC. /BD/BC± /BC. /BC/BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BC/BJ±/BC. /BC/BC/BD/BD± /BC. /BC/BC/BH/BG/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BG/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BL/BH± /BC. /BD/BI± /BC. /BE/BF/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BL/BC/BJ±/BC. /BC/BC/BD/BD± /BC. /BC/BC/BH/BG/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BH. /BL± /BC. /BJ± /BC. /BK/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ±/BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BE. /BC± /BC. /BH± /BC. /BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ±/BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BF. /BC± /BC. /BJ± /BC. /BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ±/BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C0 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4χ/CR /BD /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→ γχ/CR /BD /B4/BD /C8 /B5/B5 /CL /BP /B4 /BD . /BG/BC± /BC. /BE/BJ± /BC. /BE/BE/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→ γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6/D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BL/BT/D7/D7/D9/D1/CT/D7 /BU/B4 /C3∗/B4/BK/BL/BE/B5 /BC→ /C3−π /B7/B5 /BP /BE/BB/BF/BA /BD/BC/BC/BJ /BD/BC/BC/BJ/BD/BC/BC/BJ /BD/BC/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BD /B4/BD /C8 /B5 /BE/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BD± /BC. /BG± /BC. /BD/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5 /B5/BP/B4 /BK . /BJ±/BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI± /BC. /BJ± /BC. /BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5 /B5/BP/B4 /BK . /BJ±/BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BL× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ± /BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BK/BA /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7< /BE. /BG× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ± /BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BK/BA /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BD /B4/BD /C8 /B5→π /B7π−/C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /CL /BP/B4/BC. /BI/BJ± /BC. /BE/BI± /BC. /BD/BD/B5× /BD/BC− /BG/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP/B4/BK. /BK± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BD /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /CL < /BG. /BE× /BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BK/BA/BE/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BG/BI± /BC. /BD/BI± /BC. /BC/BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP/B4/BK. /BJ± /BC. /BG/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BK±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 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/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BK± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BK± /BC. /BI /C7/CD/CA /BY/C1/CC/BH. /BK± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BK± /BC. /BI /C7/CD/CA /BY/C1/CC/BG. /BK /B7/BD. /BG − /BD. /BF± /BC. /BI /BG. /BK /B7/BD. /BG − /BD. /BF± /BC. /BI/BG. /BK /B7/BD. /BG − /BD. /BF± /BC. /BI /BG. /BK /B7/BD. /BG − /BD. /BF± /BC. /BI/BD/BK. /BE /B7/BH. /BH − /BG. /BL /BU/BT/C1 /BC/BG /BY /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5→γ /D4/D4/BF/BG/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4χ/CR /BD→ /D4 /D4 /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BU/BT/C1 /BL/BK /C1 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B5/BP/B4 /BK . /BJ± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA/BF/BH/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BF/BI/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA/BF/BJ/BT/D7/D7/D9/D1/CT/D7 /CX/D7/D3/D8/D6/D3/D4/CX/CR /CV/CP/D1/D1/CP /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BF/BK/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/BF/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /C2/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP/BA/BG/BC/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BD /B5× /BU/B4χ/CR /BD→γ /C2/ψ /B4/BD /CB /B5/B5 /D5/D9/D3/D8/CT/CS /CX/D2 /C0/C1/C5/BX/C4 /BK/BC /CX/D7/CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/BP/B4 /BF /BF ± /BF/B5/B1 /CP/D2/CS /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BF/BK± /BC. /BC/BD/BK/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BG/BD/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BD→ /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /CC/C0/BT/CA /BC/BJ/DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BC/BJ± /BC. /BD/BD± /BC. /BH/BG/B5/B1/BA /BG/BE/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /BU/B4 χ/CR /BD→ /C3 /BC/CB /C3 /B7π−/B5/BP/B4 /BG . /BC± /BC. /BF± /BC. /BH/B5×/BD/BC− /BF/BA/CF /CT/D9 /D7 /CT/BU /B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B5/BP /B4 /BK . /BJ± /BC. /BG/B5× /BD/BC− /BE/BA /BG/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BD→ /C3 /BC/CB /C3 /B7π−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BL /BU /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS/D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5 /B5/BP/B4 /BK . /BJ± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5 /BP /B4/BF/BE . /BG±/BE. /BI/B5/B1 /CJ/BU/BT/C1 /BL/BK /BW /CL/BA /BG/BG/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BD→ /BE /C3 /B7/BE /C3−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /DB /CP/D7/CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BJ± /BC. /BK/B5/B1/BA /BG/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BD→ /BE /C3 /B7/BE /C3−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BL /BU /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS/D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B4/BD /C8 /B5 /B5/BP/B4 /BK . /BJ± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5 /BP /B4/BF/BE . /BG±/BE. /BI/B5/B1 /CJ/BU/BT/C1 /BL/BK /BW /CL/BA /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BD /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/D8/D9/CS/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE± /BC. /BC/BF/BE± /BC. /BC/BC/BG /BE/BC/BL/BC /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BE /BX/BK/BF/BH /D4 /D4→χ/CR /BD→ /C2/ψγ − /BC. /BC/BC/BE /B7/BC. /BC/BC/BK − /BC. /BC/BE/BC /BL/BE/BD /C7/CA/BX/BZ/C4/C1/BT /BK/BE /BV/BU/BT/C4 ψ /B4/BE /CB /B5→χ/CR /BDγ→/C2/ψγγ /BD/BC/BC/BK /BD/BC/BC/BK/BD/BC/BC/BK /BD/BC/BC/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BD /B4/BD /C8 /B5 /B8 /CW/CR /B4/BD /C8 /B5 /B8χ/CR /BE /B4/BD /C8 /B5 χ/CR /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CC/C0/BT/CA /BC/BJ /C8/CA /BW/BJ/BH /BC/BF/BE/BC/BC/BE /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BW /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BI /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CA /C8/CA /BW/BJ/BG /BC/BJ/BE/BC/BC/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CC /C8/C4 /BU/BI/BG/BE /BD/BL/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/BZ /C8/CA /BW/BJ/BD /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C7 /C8/C4 /BU/BI/BF/BC /BE/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5 /BC/BH/BT /C8/CA/C4 /BL/BG /BE/BF/BE/BC/BC/BE /C6/BA/BX/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH/BT /C6/C8 /BU/BJ/BD/BJ /BF/BG /C5/BA /BT/D2/CS/D6/CT/D3/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BU /C8/CA /BW/BJ/BC /BC/BD/BE/BC/BC/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/C0 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BG /C8/CA /BW/BJ/BC /BD/BD/BE/BC/BC/BE /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/BY /C8/CA /BW/BI/BL /BC/BL/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/C1 /C8/CA /BW/BJ/BC /BC/BD/BE/BC/BC/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /C8/C4 /BU/BH/BJ/BF /BI/BF /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C3/BX/BW/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BF/BX /C8/CA /BW/BI/BJ /BD/BD/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BE /C8/CA /BW/BI/BH /BC/BH/BE/BC/BC/BE /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BL/BU /C8/CA /BW/BI/BC /BC/BJ/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/BW /C8/CA /BW/BH/BK/BC/BL/BE/BC/BC/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/C1 /C8/CA/C4 /BK/BD /BF/BC/BL/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /C6/C8 /BU/BF/BJ/BF /BF/BH /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BT/D0/D7/D3 /C8/CA/C4 /BI/BK/BD/BG/BI/BK /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BU/BT /BZ/C4/C1/C6 /BK/BI/BU /C8/C4 /BU/BD/BJ/BE /BG/BH/BH /BV/BA /BU/CP/CV/D0/CX/D2 /B4/C4/BT/C8/C8 /B8 /BV/BX/CA/C6/B8 /BZ/BX/C6/C7/B8 /C4 /CH/C7/C6/B8 /C7/CB/C4/C7/B7/B5/BZ/BT/C1/CB/BX/CA /BK/BI /C8/CA /BW/BF/BG /BJ/BD/BD /C2/BA /BZ/CP/CX/D7/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BX/C5/C7/C1/BZ/C6/BX /BK/BE /C8/C4 /BD/BD/BF/BU /BH/BC/BL /CH/BA /C4/CT/D1/D3/CX/CV/D2/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8/B7/B5/C7/CA/BX/BZ/C4/C1/BT /BK/BE /C8/CA /BW/BE/BH /BE/BE/BH/BL /C5/BA/C2/BA /C7/D6/CT/CV/D0/CX/CP /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/C1/CC/B8 /C0/BT/CA/CE/B7/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /C5/BA/C2/BA /C7/D6/CT/CV/D0/CX/CP /B4/BX/BY/C1/B5/C0/C1/C5/BX/C4 /BK/BC /C8/CA/C4 /BG/BG /BL/BE/BC /CC/BA /C0/CX/D1/CT/D0 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /CC /D6/CX/D0/D0/CX/D2/CV /B4/C4/BU/C4/B8 /CD/BV/BU/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL/BU /C6/C8 /BU/BD/BI/BC /BG/BE/BI /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BJ/BK/BU /C8/C4 /BJ/BL/BU /BG/BL/BE /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B8 /C0/BX/C1/BW/C8/B5/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BF/BD /CF/BA/C5/BA /CC /CP/D2/CT/D2/CQ/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /CC /D6/CX/D0/D0/CX/D2/CV /B4/C4/BU/C4/B8 /CD/BV/BU/B5/BU/C1/BW/BW/C1/BV/C3 /BJ/BJ /C8/CA/C4 /BF/BK/BD/BF/BE/BG /BV/BA/C2/BA /BU/CX/CS/CS/CX/CR/CZ /CT/D8 /CP/D0/BA /B4/CD/BV/CB/BW/B8 /CD/C5/BW/B8 /C8 /BT /CE/C1/B7/B5/BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C8/CA/C8/C4 /BF/BF/BV /BE/BK/BH /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2/B8 /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/CH /BT/C5/BT/BW /BT /BJ/BJ /C0/CP/D1/CQ/D9/D6/CV /BV/D3/D2/CU/BA /BI/BL /CB/BA /CH /CP/D1/CP/CS/CP /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/CF/C0/C1/CC /BT/C3/BX/CA /BJ/BI /C8/CA/C4 /BF/BJ /BD/BH/BL/BI /C2/BA/CB/BA /CF/CW/CX/D8/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BH /C8/CA/C4 /BF/BH /BD/BF/BE/BF /CF/BA/C5/BA /CC /CP/D2/CT/D2/CQ/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BZ /C8/C4 /BU/BG/BK/BH /BF/BH/BJ /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BU/BT/CA/BT /CC/BX /BK/BF /C8/C4 /BD/BE/BD/BU /BG/BG/BL /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8 /B8/C1 /C6 /BW /B5/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BH/BU /C8/C4 /BH/BJ/BU /BG/BC/BJ /CF/BA /BU/D6/CP/D9/D2/D7/CR/CW/DB /CT/CX/CV /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C1/C5/C8/CB/C7/C6 /BJ/BH /C8/CA/C4 /BF/BH /BI/BL/BL /C2/BA/CF/BA /CB/CX/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/CC /BT/C6/B8 /C8/BX/C6/C6/B5 /CW/CR /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR /BR/B4/BD /B7−/B5/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP /D6/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/B8 /BV /BP− /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS/CQ /DDη/CRγ /CS/CT/CR/CP /DD /BA /CW/CR /B4/BD /C8 /B5/C5 /BT /CB /CB /CW/CR /B4/BD /C8 /B5/C5 /BT /CB /CB/CW/CR /B4/BD /C8 /B5 /C5/BT/CB/CB /CW/CR /B4/BD /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BE/BH. /BL/BF± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BE/BH. /BL/BF± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BH/BE/BH. /BL/BF± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BE/BH. /BL/BF± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BF/BH/BE/BH. /BK± /BC. /BE± /BC. /BE /BD/BF /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BU /BX/BK/BF/BH /D4/D4→η/CRγ/BF/BH/BE/BG. /BG± /BC. /BI± /BC. /BG /BD/BI/BK± /BG/BC /CA/C7/CB/C6/BX/CA /BC/BH /BV/C4/BX/C7 ψ /B4/BE /CB /B5→π /BCη/CRγ/BF/BH/BE/BI. /BE/BK± /BC. /BD/BK± /BC. /BD/BL /BH/BL /BD/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BW /BX/BJ/BI/BC /D4/D4→ /C2/ψπ /BC/BF/BH/BE/BH. /BG± /BC. /BK± /BC. /BG /BH /BU/BT /BZ/C4/C1/C6 /BK/BI /CB/C8/BX/BV /D4/D4→ /C2/ψ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BH/BE/BJ ± /BK /BG/BE /BT/C6/CC/C7/C6/C1/BT/CI/CI/C1 /BL/BG /BX/BJ/BC/BH /BF/BC/BCπ±/B8 /D4 /C4/CX→/C2/ψπ /BC/CG/BD/C5/CP/D7/D7 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BX/D5/BA /B4/BD/BI/B5 /CX/D2/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /B8 /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /D8/CW/CTψ /B4/BE /CB /B5 /D1/CP/D7/D7 /CU/D6/D3/D1 /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BA WEIGHTED AVERAGE 3525.93 ±0.27 (Error scaled by 1.5) BAGLIN 86 SPEC 0.3ARMSTRONG 92D E760 1.8ROSNER 05 CLEO 4.5ANDREOTTI 05B E835 0.2χ2 6.9 (Confidence Level = 0.077) 3522 3523 3524 3525 3526 3527 3528 3529/CW/CR /B4/BD /C8 /B5 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /CW/CR /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 /CW/CR /B4/BD /C8 /B5 /CF/C1/BW/CC/C0/CW/CR /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 /CW/CR /B4/BD /C8 /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD< /BD< /BD< /BD/BD/BF /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BU /BX/BK/BF/BH /D4/D4→η/CRγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD /BL/BC /BH/BL /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BW /BX/BJ/BI/BC /D4/D4→ /C2/ψπ /BC /CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CW/CR /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C2/ψ /B4/BD /CB /B5π /BC/A0/BE /C2/ψ /B4/BD /CB /B5ππ /D2/D3/D8 /D7/CT/CT/D2/A0/BF /D4 /D4/A0/BGη/CRγ /D7/CT/CT/D2 /CW/CR /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CW/CR /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CW/CR /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CW/CR /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CW/CR /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 /D4/D4 /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CW/CR /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 /D4/D4 /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CW/CR /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 /D4/D4 /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CW/CR /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 /D4/D4 /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig η/CRγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0 /A0/parenleftbig η/CRγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0/A0/parenleftbig η/CRγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0 /A0/parenleftbig η/CRγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BC± /BG. /BH /BD/BF /BE/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BU /BX/BK/BF/BH /D4/D4→η/CRγ/BE/BT/D7/D7/D9/D1/CX/D2/CV /A0 /BP /BD /C5/CT/CE/BA /CW/CR /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CW/CR /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CW/CR /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CW/CR /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5ππ/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ππ/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ππ/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/C2/ψ /B4/BD /CB /B5ππ/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BK /BL/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BW /BX/BJ/BI/BC /D4/D4→ /C2/ψπ /BC/A0/parenleftbig η/CRγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig η/CRγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig η/CRγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig η/CRγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BD/BI/BK± /BG/BC /BF/CA/C7/CB/C6/BX/CA /BC/BH /BV/C4/BX/C7 ψ /B4/BE /CB /B5→π /BCη/CRγ/BF/BV/C4/BX/C7 /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8 /BU/B4 ψ /B4/BE /CB /B5→π /BC/CW/CR /B5× /BU/B4 /CW/CR→η/CRγ /B5/D8 /D3/CQ/CT/B4 /BG . /BC± /BC. /BK±/BC. /BJ/B5× /BD/BC− /BG/BA /CW/CR /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/CR /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CW/CR /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CW/CR /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH/BU /C8/CA /BW/BJ/BE /BC/BF/BE/BC/BC/BD /C5/BA /BT/D2/CS/D6/CT/D3/D8/D8/CX /CT/D8 /CP/D0/BA 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/BF/BH/BH/BH. /BF± /BC. /BI± /BE. /BE /BE/BA/BH/CZ /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→ /CW/CP/CS/D6/D3/D2/D7/BF/BH/BH/BH. /BJ/BC± /BC. /BH/BL± /BC. /BF/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BH /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BE/BF/BH/BH/BI. /BD/BJ/BF± /BC. /BD/BE/BF± /BC. /BC/BE/BC /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−γ/BF/BH/BH/BL. /BL± /BE. /BL /BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→/CT /B7/CT−χc /BE/BF/BH/BH/BI. /BG± /BC. /BJ /BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γ /CG/BF/BH/BH/BI. /BE/BE± /BC. /BD/BF/BD± /BC. /BC/BE/BC /BH/BK/BH /BD/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ/BF/BH/BH/BI. /BL± /BC. /BG± /BC. /BH /BH/BC /BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG/BF/BH/BH/BJ. /BK± /BC. /BE± /BG /BE/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BF/BH/BH/BF. /BG± /BE. /BE /BI/BI /BF/C4/BX/C5/C7/C1/BZ/C6/BX /BK/BE /BZ/C7/C4/C1 /BD/BK/BHπ−/BU/CT→ γµ 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/C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BE /B4/BD /C8 /B5 /BD/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /B8 /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /CU/D6/D3/D1 /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BA/BE/CD/D7/CX/D2/CV /D1/CP/D7/D7 /D3/CU ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI/BA/BC /C5/CT/CE/BA/BF/C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D8/D3 /BF/BC/BL/BJ /C5/CT/CE/BA/BG/BT/D7/D7/D9/D1/CX/D2/CV ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /BP /BF/BI/BK/BI /C5/CT/CE /CP/D2/CS /C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /BP /BF/BC/BL/BJ /C5/CT/CE/BA/BH/C5/CP/D7/D7 /DA/CP/D0/D9/CT /D7/CW/CX/CU/D8/CT/CS /CQ /DD /D9/D7 /CQ /DD /CP/D1/D3/D9/D2/D8 /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT /CU/D3 /D6ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /BP /BF/BI/BK/BI /C5/CT/CE /CP/D2/CS/C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /BP /BF/BC/BL/BJ /C5/CT/CE/BA/BI/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD /CR/CW/CP/D2/D2/CT/D0/D7/BA χ/CR /BE /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BE /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BE /B4/BD /C8 /B5 /CF/C1/BW/CC/C0 χ/CR /BE /B4/BD /C8 /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BF± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BC/BF± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BC/BF± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BC/BF± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BD. /BL/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL/BH± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL/BD/BH± /BC. /BD/BK/BK± /BC. /BC/BD/BF /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−γ/BD. /BL/BI± /BC. /BD/BJ± /BC. /BC/BJ /BH/BK/BH /BJ/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ/BE. /BI /B7/BD. /BG − /BD. /BC /BH/BC /BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG/BE. /BK /B7/BE. /BD − /BE. /BC /BK/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BJ/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BA/BK/BX/D6/D6/D3 /D6/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /BL/BC/B1 /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0/BN /CP/D9/D8/CW/D3 /D6/D7 /CV/CX/DA/CT /D3/D2/D0/DD /DB/CX/CS/D8/CW /D6/CP/D2/CV/CT/BA χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CR /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/A0/BD /BE/B4π /B7π−/B5 /B4 /BD. /BD/BG± /BC. /BD/BE/B5 /B1/A0/BE ρρ/A0/BFπ /B7π−/C3 /B7/C3−/B4 /BL. /BG± /BD. /BD /B5× /BD/BC− /BF/A0/BG /BF/B4π /B7π−/B5 /B4 /BK. /BI± /BD. /BK /B5× /BD/BC− /BF/A0/BH /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BE. /BF± /BD. /BF /B5× /BD/BC− /BF/A0/BI /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B4 /BE. /BI± /BC. /BH /B5× /BD/BC− /BF/A0/BJφφ /B4 /BD. /BH/BG± /BC. /BF/BC/B5× /BD/BC− /BF/A0/BKωω /B4 /BE. /BC± /BC. /BJ /B5× /BD/BC− /BF/A0/BLππ /B4 /BE. /BD/BJ± /BC. /BE/BH/B5× /BD/BC− /BF/A0/BD/BCρ /BCπ /B7π−/B4 /BG. /BD± /BD. /BK /B5× /BD/BC− /BF/A0/BD/BDπ /B7π−η /B4 /BH. /BH± /BD. /BH /B5× /BD/BC− /BG/A0/BD/BEπ /B7π−η/prime/B4 /BH. /BJ± /BE. /BD /B5× /BD/BC− /BG/A0/BD/BFηη < /BH × /BD/BC− /BG/BL/BC/B1/A0/BD/BG /C3 /B7/C3−/B4 /BJ. /BL± /BD. /BG /B5× /BD/BC− /BG/A0/BD/BH /C3 /BC/CB /C3 /BC/CB /B4 /BI. /BH± /BC. /BK /B5× /BD/BC− /BG/A0/BD/BI /C3 /BC/C3 /B7π−/B7/CR /BA /CR /BA /B4 /BD. /BG/BC± /BC. /BE/BD/B5× /BD/BC− /BF/A0/BD/BJ /C3 /B7/C3−π /BC/B4 /BF. /BH± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BK /C3 /B7/C3−η < /BG × /BD/BC− /BG/BL/BC/B1/A0/BD/BLηπ /B7π−< /BD. /BJ × /BD/BC− /BF/BL/BC/B1/A0/BE/BCηη/prime< /BE. /BI × /BD/BC− /BG/BL/BC/B1/A0/BE/BDη/primeη/prime< /BF. /BH × /BD/BC− /BG/BL/BC/B1/A0/BE/BEπ /B7π−/C3 /BC/CB /C3 /BC/CB /B4 /BE. /BH± /BC. /BI /B5× /BD/BC− /BF/A0/BE/BF /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB< /BG × /BD/BC− /BG/BL/BC/B1/A0/BE/BG /C3 /B7/C3−/C3 /B7/C3−/B4 /BD. /BK/BG± /BC. /BE/BG/B5× /BD/BC− /BF/A0/BE/BH /C3 /B7/C3−φ /B4 /BD. /BI/BF± /BC. /BF/BG/B5× /BD/BC− /BF/A0/BE/BI /C3 /BC/CB /C3 /BC/CB /D4 /D4 < /BJ. /BL × /BD/BC− /BG/BL/BC/B1/A0/BE/BJ /D4 /D4 /B4 /BI. /BJ± /BC. /BH /B5× /BD/BC− /BH/A0/BE/BK /D4 /D4π /BC/B4 /BG. /BL± /BD. /BC /B5× /BD/BC− /BG/A0/BE/BL /D4 /D4η /B4 /BE. /BD± /BC. /BK /B5× /BD/BC− /BG/A0/BF/BCπ /B7π−/D4 /D4 /B4 /BD. /BF/BE± /BC. /BF/BG/B5× /BD/BC− /BF/A0/BF/BD /D4 /D2π−/B4 /BD. /BE± /BC. /BG /B5× /BD/BC− /BF/A0/BF/BE /A3 /A3 /B4 /BE. /BJ± /BD. /BF /B5× /BD/BC− /BG/A0/BF/BF /A3 /A3π /B7π−< /BF. /BH × /BD/BC− /BF/BL/BC/B1/A0/BF/BG /C3 /B7 /D4/A3 /B7/CR /BA /CR /BA /B4 /BL. /BI± /BD. /BL /B5× /BD/BC− /BG/A0/BF/BH /A4− /A4 /B7< /BF. /BJ × /BD/BC− /BG/BL/BC/B1/A0/BF/BI /C2/ψ /B4/BD /CB /B5π /B7π−π /BC< /BD. /BH /B1 /BL/BC/B1/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BF/BJγ /C2/ψ /B4/BD /CB /B5 /B4/BE/BC. /BC± /BD. /BC /B5/B1/A0/BF/BKγγ /B4 /BE. /BG/BF± /BC. /BD/BK/B5× /BD/BC− /BG χ/CR /BE /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BE /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BE /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BE /B4/BD /C8 /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γ /C2/ψ /B4/BD /CB /B5/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /A0/BF/BJ /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /A0/BF/BJ /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /A0/BF/BJ /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ. /BF± /BD. /BG/C7 /CD /CA /BY /C1 /CC /BE/BJ. /BF± /BD. /BG/C7 /CD /CA /BY /C1 /CC/BE/BJ. /BF± /BD. /BG/C7 /CD /CA /BY /C1 /CC /BE/BJ. /BF± /BD. /BG/C7 /CD /CA /BY /C1 /CC/BE/BJ. /BH± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ. /BH± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BJ. /BH± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ. /BH± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BJ. /BC± /BD. /BH± /BD. /BD /BL/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−γ/BE/BJ. /BJ± /BD. /BH± /BE. /BC /BL, /BD/BC/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−γ/BF/BI± /BK /BL/BU/BT /BZ/C4/C1/C6 /BK/BI /BU /CB/C8/BX/BV /D4/D4→ /CT /B7/CT−/CG /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF/BJ /BB/A0/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BL± /BJ /C7/CD/CA /BY/C1/CC /BL/BL± /BJ /C7/CD/CA /BY/C1/CC/BL/BL± /BJ /C7/CD/CA /BY/C1/CC /BL/BL± /BJ /C7/CD/CA /BY/C1/CC/BD/BD/BJ± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BJ± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BJ± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BJ± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BD± /BD/BE± /BL /BD/BG/BJ± /BD/BH /BD/BD/BW/C7/BU/BU/CB /BC/BI /BV/C4/BX/BF /BD/BC/BA/BG /CT /B7/CT−→/CT /B7/CT−χ/CR /BE/BD/BD/BG± /BD/BD± /BL /BD/BF/BI± /BD/BF. /BF /BD/BD, /BD/BE/BT/BU/BX /BC/BE /CC /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/BD/BF/BL± /BH/BH± /BE/BD /BD/BD, /BD/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /BX /C4/BF /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/BE/BG/BE± /BI/BH± /BH/BD /BD/BD, /BD/BG/BT /BV/C3/BX/CA/BA/BA/B8/C3/BA/BA/BA /BL/BK /C7/C8 /BT/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/BD/BH/BC± /BG/BE± /BF/BI /BD/BD, /BD/BH/BW/C7/C5/C1/C6/C1/BV/C3 /BL/BG /BV/C4/BX/BE /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/BG/BJ/BC± /BE/BG/BC± /BD/BE/BC /BD/BD, /BD/BI/BU/BT /CD/BX/CA /BL/BF /CC/C8/BV /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/BL/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA/BD/BC/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BT /BA/BD/BD/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BJ± /BC. /BC/BC/BC/BK/BA/BD/BE/BT/D0/D0 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP/CS/CS/CT/CS /CX/D2 /D5/D9/CP/CS/D6/CP/D8/D9/D6/CT/BA/BD/BF/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/A0 /B4χ/CR /BE→γγ /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /BX /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4χ/CR /BE→ γ /C2/ψ /B4/BD /CB /B5/B5× /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BC/BD/BI/BE± /BC. /BC/BC/BD/BG/BA/BD/BG/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/A0 /B4χ/CR /BE→γγ /B5/D6 /CT /D4 /D3 /D6/D8/CT/CS /CX/D2 /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY/B8/C3 /BL/BK /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 χ/CR /BE→ γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC . /BD/BF/BH± /BC. /BC/BD/BD /CP/D2/CS /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BE/BC/BF± /BC. /BC/BC/BF/BK/BA/BD/BH/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/A0 /B4χ/CR /BE→γγ /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BW/C7/C5/C1/C6/C1/BV/C3 /BL/BG /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4χ/CR /BE→ γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC. /BD/BF/BH± /BC. /BC/BD/BD/B8 /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5 /BP /BC. /BC/BI/BE/BJ ± /BC. /BC/BC/BE/BC/B8 /CP/D2/CS/BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP /BC. /BC/BH/BL/BJ± /BC. /BC/BC/BE/BH/BA/BD/BI/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A0/B4χ/CR /BE→γγ /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BU/BT /CD/BX/CA /BL/BF /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4χ/CR /BE→ γ /C2/ψ /B4/BD /CB /B5/B5 /BP /BC. /BD/BF/BH± /BC. /BC/BD/BD/B8 /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5 /BP /BC. /BC/BI/BE/BJ ± /BC. /BC/BC/BE/BC/B8 /CP/D2/CS/BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP /BC. /BC/BH/BL/BJ± /BC. /BC/BC/BE/BH/BA χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 χ/CR /BE /B4/BD /C8 /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF/BK /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF/BK /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC/BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC/BH. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BE± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BC/BD± /BC. /BG/BG± /BC. /BH/BH /BD/BH/BL/BJ± /BD/BF/BK /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /BE/B4π /B7π−/B5/BI. /BG± /BD. /BK± /BC. /BK /BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BD /BV/C4/BX/BE /CT /B7/CT−→ /CT /B7/CT−χc /BE/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF/BK /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF/BK /BB/A0/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF/BK /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BL /C7/CD/CA /BY/C1/CC /BE. /BC± /BC. /BL /C7/CD/CA /BY/C1/CC/BE. /BC± /BC. /BL /C7/CD/CA /BY/C1/CC /BE. /BC± /BC. /BL /C7/CD/CA /BY/C1/CC /BF. /BE± /BD. /BL± /BC. /BH /BF. /BE± /BD. /BL± /BC. /BH/BF. /BE± /BD. /BL± /BC. /BH /BF. /BE± /BD. /BL± /BC. /BH/BL/BK/BI± /BH/BJ/BK /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /BE/B4π /B7π−/B5/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF/BK /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF/BK /BB/A0/A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF/BK /BB/A0 /A0/parenleftbig ρρ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ. /BK /BL/BC< /BH/BL/BK /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /BE/B4π /B7π−/B5/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF/BK /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF/BK /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF/BK /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BG. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC/BG. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BG. /BI± /BC. /BH /C7/CD/CA /BY/C1/CC /BG. /BG/BE± /BC. /BG/BE± /BC. /BH/BF /BG. /BG/BE± /BC. /BG/BE± /BC. /BH/BF/BG. /BG/BE± /BC. /BG/BE± /BC. /BH/BF /BG. /BG/BE± /BC. /BG/BE± /BC. /BH/BF/BJ/BK/BC± /BJ/BG /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BF/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BF/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BF/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BC. /BK± /BC. /BD/BJ± /BC. /BE/BJ /BC. /BK± /BC. /BD/BJ± /BC. /BE/BJ/BC. /BK± /BC. /BD/BJ± /BC. /BE/BJ /BC. /BK± /BC. /BD/BJ± /BC. /BE/BJ/BD/BH/BD± /BF/BC /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BF/BK /BB/A0/A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BL/BD± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BC. /BL/BD± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BC. /BL/BD± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BD. /BD/BC± /BC. /BE/BD± /BC. /BD/BH /BD. /BD/BC± /BC. /BE/BD± /BC. /BD/BH/BD. /BD/BC± /BC. /BE/BD± /BC. /BD/BH /BD. /BD/BC± /BC. /BE/BD± /BC. /BD/BH/BD/BE/BI± /BE/BG /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF/BK /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF/BK /BB/A0/A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF/BK /BB/A0 /A0/parenleftbig φφ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BI± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BI± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BC. /BJ/BI± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BI± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BH/BK± /BC. /BD/BK± /BC. /BD/BI /BC. /BH/BK± /BC. /BD/BK± /BC. /BD/BI/BC. /BH/BK± /BC. /BD/BK± /BC. /BD/BI /BC. /BH/BK± /BC. /BD/BK± /BC. /BD/BI/BE/BI. /BH± /BK. /BD /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→χ/CR /BE→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF/BK /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF/BK /BB/A0/A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF/BK /BB/A0 /A0/parenleftbig ππ/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD. /BC/BJ± /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BD. /BC/BJ± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD. /BC/BJ± /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BD. /BD/BG± /BC. /BE/BD± /BC. /BD/BJ /BD. /BD/BG± /BC. /BE/BD± /BC. /BD/BJ/BD. /BD/BG± /BC. /BE/BD± /BC. /BD/BJ /BD. /BD/BG± /BC. /BE/BD± /BC. /BD/BJ/BH/BG± /BD/BC /BD/BJ/C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BF/BK /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BF/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BF/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BG± /BC. /BD/BD± /BC. /BC/BJ /BC. /BG/BG± /BC. /BD/BD± /BC. /BC/BJ/BC. /BG/BG± /BC. /BD/BD± /BC. /BC/BJ /BC. /BG/BG± /BC. /BD/BD± /BC. /BC/BJ/BF/BF± /BK /C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF/BK /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF/BK /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE/BC± /BC. /BC/BF/BE /C7/CD/CA /BY/C1/CC /BC. /BF/BE/BC± /BC. /BC/BF/BE /C7/CD/CA /BY/C1/CC/BC. /BF/BE/BC± /BC. /BC/BF/BE /C7/CD/CA /BY/C1/CC /BC. /BF/BE/BC± /BC. /BC/BF/BE /C7/CD/CA /BY/C1/CC /BC. 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/BC. /BE/BH /C7/CD/CA /BY/C1/CC/A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH± /BC. /BD/BH± /BC. /BC/BF /BC. /BH/BH± /BC. /BD/BH± /BC. /BC/BF/BC. /BH/BH± /BC. /BD/BH± /BC. /BC/BF /BC. /BH/BH± /BC. /BD/BH± /BC. /BC/BF /BE/BC/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig π /B7π−η/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig π 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/DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE /BL/BC /BD/BK/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γηη→ /BHγ/BJ. /BL± /BG. /BD± /BE. /BG /BE/BF/C4/BX/BX /BK/BH /BV/BU/BT/C4 ψ/prime→ /D4/CW/D3/D8/D3/D2/D7/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BJ/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/BC. /BJ/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC /BC. /BJ/BL± /BC. /BD/BG /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BI/BH± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BC. /BI/BH± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BC. /BI/BH± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BC. /BI/BH± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BH /BB/A0/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BH /BB/A0/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BH /BB/A0/BL /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig ππ/parenrightbig/A0/BD/BH /BB/A0/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC/BC. /BF/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC /BC. /BF/BC± /BC. /BC/BI /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BJ± /BC. /BC/BJ± /BC. /BC/BG /BE/BG, /BE/BH/BV/C0/BX/C6 /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BD/BH /BB/A0/BD/BG /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BD/BH /BB/A0/BD/BG /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BD/BH /BB/A0/BD/BG /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/C3 /B7/C3−/parenrightbig/A0/BD/BH /BB/A0/BD/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BF± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BC. /BK/BF± /BC. /BD/BL /C7/CD/CA /BY/C1/CC/BC. /BK/BF± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BC. /BK/BF± /BC. /BD/BL /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BJ/BC± /BC. /BE/BD± /BC. /BD/BE /BE/BH, /BE/BI/BV/C0/BX/C6 /BC/BJ /BU /BU/BX/C4/C4 /CT /B7/CT−→ /CT /B7/CT−χ/CR /BE/A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig /C3 /BC/C3 /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BI± /BC. /BE/BF± /BC. /BC/BJ /BE/BJ/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC /BD. /BE± /BC. /BG± /BC. /BD /BE/BK /BE/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC /BL/BC /BD/BK/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BE/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BC/BL± /BC. /BC/BE /BC. /BF/BH± /BC. /BC/BL± /BC. /BC/BE/BC. /BF/BH± /BC. /BC/BL± /BC. /BC/BE /BC. /BF/BH± /BC. /BC/BL± /BC. /BC/BE /BE/BL/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/C3 /B7/C3−η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BF/BC/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BF/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BE/A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig ηη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX 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/BL/BI± /BC. /BD/BK± /BC. /BC/BH /BC. /BL/BI± /BC. /BD/BK± /BC. /BC/BH/BC. /BL/BI± /BC. /BD/BK± /BC. /BC/BH /BC. /BL/BI± /BC. /BD/BK± /BC. /BC/BH /BG/BD/BT /CC/C0/BT/CA /BC/BJ /BV/C4/BX/C7 ψ /B4/BE /CB /B5→γ /CW /B7/CW−/CW /BC/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ< /BF. /BJ< /BF. /BJ< /BF. /BJ/BL/BC /BF/BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BI /BW /BU/BX/CB/BE ψ /B4/BE /CB /B5→χ/CR /BEγ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI 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/B5→γχ/CR /BE /B4/BD /C8 /B5 /B5 /CL/BP/B4 /BC . /BD/BI/BH±/BC. /BC/BG/BG± /BC. /BC/BF/BE/B5× /BD/BC− /BF/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP/B4/BK. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BC/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BG/BL± /BC. /BD/BE± /BC. /BC/BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BD/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BH/BD± /BC. /BD/BK± /BC. /BC/BI/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BE/BT/BW /BT /C5 /CB/BC /BJ/D6 /CT /D4 /D3 /D6/D8/D7< /BG. /BJ× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/BC . /BC/BL/BF/BF± /BC. /BC/BC/BD/BG±/BC. /BC/BC/BI/BD/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA /BE/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/BC . /BC/BJ/BK± /BC. /BC/BC/BK/BA/BE/BG/CD/D7/CX/D2/CV /A0/parenleftbigππ/parenrightbig× /A0/parenleftbigγγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CU/D6/D3/D1 /D8/CW/CT π /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /D6/CT/D7/CR/CP/D0/CT/CS/CQ /DD /BF/BB/BE /D8/D3 /CR/D3/D2/DA/CT/D6/D8 /D8/D3 ππ /BA /BE/BH/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BE/BI/CD/D7/CX/D2/CV /A0/parenleftbig/C3 /B7/C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CU/D6/D3/D1 /C6/BT/C3/BT/CI/BT /CF /BT/BC /BH /BA /BE/BJ/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BF± /BC. /BE± /BC. /BD/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/B4 /BL . /BF/BF± /BC. /BD/BG±/BC. /BI/BD/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF± /BC. /BG/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BK/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /D8/CW/CT /C3 /BC/CB /C3 /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6 /D3/CU /BE /D8/D3 /CR/D3/D2/DA/CT/D6/D8 /D8/D3/C3 /BC/C3 /B7π−/BA /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BE± /BC. /BG± /BC. /BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BP /B4/BK. /BD± /BC. /BI/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP/B4/BK. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BE/BL/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BF/BD± /BC. /BC/BJ± /BC. /BC/BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BC/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7< /BC. /BF/BF× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF± /BC. /BD/BG± /BC. /BI/BD/B5×/BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA /BF/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7< /BD. /BJ× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BD± /BC. /BG/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA /BF/BE/BT/BW /BT /C5 /CB/BC /BJ/D6 /CT /D4 /D3 /D6/D8/D7< /BE. /BF× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/BC . /BC/BL/BF/BF± /BC. /BC/BC/BD/BG±/BC. /BC/BC/BI/BD/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA /BF/BF/BT/BW /BT /C5 /CB/BC /BJ/D6 /CT /D4 /D3 /D6/D8/D7< /BF. /BD× /BD/BC− /BG/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/BC . /BC/BL/BF/BF± /BC. /BC/BC/BD/BG±/BC. /BC/BC/BI/BD/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA /BF/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BE /B4/BD /C8 /B5→π /B7π−/C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /CL /BP/B4/BC. /BE/BC/BJ± /BC. /BC/BF/BL± /BC. /BC/BF/BF/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BP/B4 /BK. /BF± /BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA/BF/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /BC/CB /C3 /BC/CB /B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /CL < /BF. /BH× /BD/BC− /BH/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /BC . /BC/BK/BF/BA/BF/BI/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD. /BI/BJ± /BC. /BE/BI± /BC. /BE/BG/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP/B4/BK. /BD± /BC. /BG/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BJ/CD/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→χ/CR /BEγ /B5/BP /B4 /BL . /BF± /BC. /BI/B5/B1/BA/BF/BK/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BG/BG± /BC. /BC/BK± /BC. /BC/BH/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BF/BL/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BD/BL± /BC. /BC/BJ± /BC. /BC/BE/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C1 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 χ/CR /BE /B4/BD /C8 /B5→ /D4 /D2π−/B5/CL× /CJ/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5 /CL/BP/B4 /BC . /BL/BJ±/BC. /BE/BC± /BC. /BE/BI/B5× /BD/BC− /BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BG/BD/BT /CC/C0/BT/CA /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BK/BH± /BC. /BD/BG± /BC. /BD/BC/B5× /BD/BC− /BF/CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BL . /BF/BF±/BC. /BD/BG± /BC. /BI/BD/B5× /BD/BC− /BE/BA/CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BF±/BC. /BG/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CB /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC/BC± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BC± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BE/BC/BC± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BE/BC/BC± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BL/BL± /BC. /BC/BC/BH± /BC. /BC/BD/BE /BG/BE/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→γχ/CR /BE/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE. /BG/BF± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BE. /BG/BF± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BE. /BG/BF± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BE. /BG/BF± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BF/BK /BB/A0/BF/BJ /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BF/BK /BB/A0/BF/BJ /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BF/BK /BB/A0/BF/BJ /A0/parenleftbig γγ/parenrightbig/BB/A0/parenleftbig γ /C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BF/BK /BB/A0/BF/BJ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BE/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BD. /BE/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BD. /BE/BD± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BC. /BL/BL± /BC. /BD/BK /BC. /BL/BL± /BC. /BD/BK/BC. /BL/BL± /BC. /BD/BK /BC. /BL/BL± /BC. /BD/BK /BG/BF/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC /BU /BX/BK/BF/BH /D4/D4→χ/CR /BE→γγ /B8γ /C2/ψ/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BE/BJ /BB/A0 /BE/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BE/BJ /BB/A0 /BE/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BE/BJ /BB/A0 /BE/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BE/BJ /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BG± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD. /BI/BG± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BD. /BI/BG± /BC. /BE/BC /C7/CD/CA /BY/C1/CC /BD. /BI/BG± /BC. /BE/BC /C7/CD/CA /BY/C1/CC/BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BC± /BC. /BG/BE /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BX/BJ/BI/BC /D4/D4→γγ /CG/BL. /BL± /BG. /BH /BU/BT /BZ/C4/C1/C6 /BK/BJ /BU /CB/C8/BX/BV /D4/D4→γγ /CG/BG/BE/CD/D7/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE→γγ /C2/ψ /B5 /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BH /BT /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B5 /CU/D6/D3/D1/BT /CC/C0/BT/CA /BC/BG/BA/BG/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP/BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA χ/CR /BE /B4/BD /C8 /B5 /BV/CA/C7/CB/CB/B9/C8 /BT/CA/CC/C1/BV/C4/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BE /B4/BD /C8 /B5 /BV/CA/C7/CB/CB/B9/C8 /BT/CA/CC/C1/BV/C4/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BE /B4/BD /C8 /B5 /BV/CA/C7/CB/CB/B9/C8 /BT/CA/CC/C1/BV/C4/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CR /BE /B4/BD /C8 /B5 /BV/CA/C7/CB/CB/B9/C8 /BT/CA/CC/C1/BV/C4/BX /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−π /B7π−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−π /B7π−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−π /B7π−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−π /B7π−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BK± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BE. /BF/BK± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BE. /BF/BK± /BC. /BE/BK /C7/CD/CA /BY/C1/CC /BE. /BF/BK± /BC. /BE/BK /C7/CD/CA /BY/C1/CC/BE. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /BD. /BL/BC± /BC. /BD/BG± /BC. /BG/BG /BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BE /BF. /BK± /BC. /BI/BJ /BG/BG/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BE/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/B4/BK/BL/BE/B5 /BC/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC/BE. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC /BE. /BD± /BC. /BG /C7/CD/CA /BY/C1/CC /BF. /BD/BD± /BC. /BF/BI± /BC. /BG/BK /BF. /BD/BD± /BC. /BF/BI± /BC. /BG/BK/BF. /BD/BD± /BC. /BF/BI± /BC. /BG/BK /BF. /BD/BD± /BC. /BF/BI± /BC. /BG/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C0 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γχ/CR /BE/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BC± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BD. /BJ/BC± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BD. /BJ/BC± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC /BD. /BJ/BC± /BC. /BD/BJ /C7/CD/CA /BY/C1/CC/BD. /BG± /BD. /BD /BD. /BG± /BD. /BD/BD. /BG± /BD. /BD /BD. /BG± /BD. /BD /BG/BH/BU/BT/C1 /BL/BK /C1 /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BE→ γ /D4/D4/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /D4 /D4 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BI /C7/CD/CA /BY/C1/CC/BH. /BI± /BC. /BI /C7/CD/CA /BY/C1/CC /BH. /BI± /BC. /BI /C7/CD/CA /BY/C1/CC/BG. /BG /B7/BD. /BI − /BD. /BG± /BC. /BI /BG. /BG /B7/BD. /BI − /BD. /BG± /BC. /BI/BG. /BG /B7/BD. /BI − /BD. /BG± /BC. /BI /BG. /BG /B7/BD. /BI − /BD. /BG± /BC. /BI/BD/BG. /BF /B7/BH. /BE − /BG. /BJ /BU/BT/C1 /BC/BG /BY /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5→γ /D4/D4/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BL/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BD/BL/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BD/BL/BL± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BD/BL/BC± /BC. /BC/BF/BG± /BC. /BC/BD/BL /BC. /BD/BL/BC± /BC. /BC/BF/BG± /BC. /BC/BD/BL/BC. /BD/BL/BC± /BC. /BC/BF/BG± /BC. /BC/BD/BL /BC. /BD/BL/BC± /BC. /BC/BF/BG± /BC. /BC/BD/BL/BD/BD/BH± /BD/BF /BG/BI/BU/BT/C1 /BL/BK /C1 /BU/BX/CB ψ /B4/BE /CB /B5→γ /C3 /B7/C3−/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC /BH. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC/BH. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC /BH. /BG± /BC. /BJ /C7/CD/CA /BY/C1/CC /BH. /BJ/BE± /BC. /BJ/BI± /BC. /BI/BF /BH. /BJ/BE± /BC. /BJ/BI± /BC. /BI/BF/BH. /BJ/BE± /BC. /BJ/BI± /BC. /BI/BF /BH. /BJ/BE± /BC. /BJ/BI± /BC. /BI/BF/BI/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C7 /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /C3 /BC/CB /C3 /BC/CB/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /BC/CB /C3 /BC/CB /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI. /BG± /BD. /BG /C7/CD/CA /BY/C1/CC /BD/BI. /BG± /BD. /BG /C7/CD/CA /BY/C1/CC/BD/BI. /BG± /BD. /BG /C7/CD/CA /BY/C1/CC /BD/BI. /BG± /BD. /BG /C7/CD/CA /BY/C1/CC /BD/BG. /BJ± /BG. /BD± /BF. /BF /BD/BG. /BJ± /BG. /BD± /BF. /BF/BD/BG. /BJ± /BG. /BD± /BF. /BF /BD/BG. /BJ± /BG. /BD± /BF. /BF /BG/BJ/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γ /C3 /BC/CB /C3 /BC/CB /BD/BC/BD/BE /BD/BC/BD/BE/BD/BC/BD/BE /BD/BC/BD/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BE /B4/BD /C8 /B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BI± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BD. /BI/BI± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BD. /BI/BI± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BD. /BI/BI± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BD. /BF/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BG± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BL /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BI/BE± /BC. /BC/BG± /BC. /BD/BE /BH/BA/BK/CZ /BU/BT/C1 /BC/BG /C1 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /C2/ψγγ/BC. /BL/BL± /BC. /BD/BC± /BC. /BC/BK /BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γ /CG/BD. /BG/BJ± /BC. /BD/BJ /BG/BK/C7/CA/BX/BZ/C4/C1/BT /BK/BE /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γχ/CR /BE/BD. /BK± /BC. /BH /BG/BL/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BU /BW /BT/CB/C8 ψ /B4/BE /CB /B5→γχ/CR /BE/BD. /BE± /BC. /BE /BG/BL/BU/BT/CA/CC/BX/C4 /BJ/BK /BU /BV/C6/CC/CA ψ /B4/BE /CB /B5→γχ/CR /BE/BE. /BE± /BD. /BE /BH/BC/BU/C1/BW/BW/C1/BV/C3 /BJ/BJ /BV/C6/CC/CA /CT /B7/CT−→γ /CG/BD. /BE± /BC. /BJ /BG/BK/CF/C0/C1/CC /BT/C3/BX/CA /BJ/BI /C5/CA/C3/BD /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BK/BH± /BC. /BC/BG± /BC. /BC/BJ /BD/BA/BL/CZ /BH/BD/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψγγ WEIGHTED AVERAGE 1.34 ±0.14 (Error scaled by 1.9) WHITAKER 76 MRK1BIDDICK 77 CNTRBARTEL 78B CNTR 0.5BRANDELIK 79B DASP 0.9OREGLIA 82 CBAL 0.6GAISER 86 CBAL 7.3BAI 04I BES2 5.0χ2 14.3 (Confidence Level = 0.006) 01234/BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5anything /B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5anything /B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5anything /B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5anything /B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BK± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BK/BK± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BE. /BK/BK± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BE. /BK/BK± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BF. /BD/BD± /BC. /BC/BJ± /BC. /BC/BJ /BF. /BD/BD± /BC. /BC/BJ± /BC. /BC/BJ/BF. /BD/BD± /BC. /BC/BJ± /BC. /BC/BJ /BF. /BD/BD± /BC. /BC/BJ± /BC. /BC/BJ/BD/BA/BL/CZ /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψγγ/BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BC/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BH. /BC/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BH. /BC/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BH. /BC/BK± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BG. /BE± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BE± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BE± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BC± /BE. /BK /BD/BA/BF/CZ /BH/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψ /CG/BF. /BL± /BD. /BE /BH/BF/C0/C1/C5/BX/C4 /BK/BC /C5/CA/C3/BE ψ /B4/BE /CB /B5→γχ/CR /BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BH/BE± /BC. /BD/BF± /BC. /BD/BF /BD/BA/BL/CZ /BH/BD/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 ψ /B4/BE /CB /B5→ /C2/ψγγ/BU/B4χ/CR /BE /B4/BD /C8 /B5→γγ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γγ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→γγ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→γγ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BD± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BE. /BC/BD± /BC. /BD/BL /C7/CD/CA /BY/C1/CC/BE. /BC/BD± /BC. /BD/BL /C7/CD/CA /BY/C1/CC /BE. /BC/BD± /BC. /BD/BL /C7/CD/CA /BY/C1/CC/BJ. /BC± /BE. /BD± /BE. /BC /BJ. /BC± /BE. /BD± /BE. /BC/BJ. /BC± /BE. /BD± /BE. /BC /BJ. /BC± /BE. /BD± /BE. /BC/C4/BX/BX /BK/BH /BV/BU/BT/C4 ψ /B4/BE /CB /B5→γχ/CR /BE/BU/B4χ/CR /BE /B4/BD /C8 /B5→ππ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ππ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ππ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ππ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC /BC. /BH/BH± /BC. /BC/BH /C7/CD/CA /BY/C1/CC/BC. /BH/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BG± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BI± /BC. /BD/BK± /BC. /BF/BJ /BE/BD± /BI /BH/BG/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γπ /BCπ /BC/BC. /BH/BG± /BC. /BC/BH± /BC. /BC/BG /BD/BK/BH± /BD/BI /BH/BH/BU/BT/C1 /BL/BK /C1 /BU/BX/CB ψ /B4/BE /CB /B5→γπ /B7π−/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /BE/B4π /B7π−/B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /BE/B4π /B7π−/B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /BE/B4π /B7π−/B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /BE/B4π /B7π−/B5/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BK± /BC. /BE/BL /C7/CD/CA /BY/C1/CC /BE. /BK/BK± /BC. /BE/BL /C7/CD/CA /BY/C1/CC/BE. /BK/BK± /BC. /BE/BL /C7/CD/CA /BY/C1/CC /BE. /BK/BK± /BC. /BE/BL /C7/CD/CA /BY/C1/CC/BF. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BD± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BH /BA/BE. /BF± /BC. /BD± /BC. /BH /BH/BI/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γχ/CR /BE/BG. /BF± /BC. /BI /BH/BJ/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD ψ /B4/BE /CB /B5→γχ/CR /BE /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BH/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC/BD. /BH/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BH/BE± /BC. /BD/BK /C7/CD/CA /BY/C1/CC /BD. /BJ/BI± /BC. /BD/BI± /BC. /BE/BG /BD. /BJ/BI± /BC. /BD/BI± /BC. /BE/BG/BD. /BJ/BI± /BC. /BD/BI± /BC. /BE/BG /BD. /BJ/BI± /BC. /BD/BI± /BC. /BE/BG/BD/BI/BC /BH/BK/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /BE /C3 /B7/BE /C3−/BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→ /C3 /B7/C3−/C3 /B7/C3−/B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ± /BC. /BG /C7/CD/CA /BY/C1/CC /BG. /BJ± /BC. /BG /C7/CD/CA /BY/C1/CC/BG. /BJ± /BC. /BG /C7/CD/CA /BY/C1/CC /BG. /BJ± /BC. /BG /C7/CD/CA /BY/C1/CC /BF. /BI± /BC. /BI± /BC. /BI /BF. /BI± /BC. /BI± /BC. /BI/BF. /BI± /BC. /BI± /BC. /BI /BF. /BI± /BC. /BI± /BC. /BI /BH/BL/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γ /BE /C3 /B7/BE /C3−/BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC/BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BE/BJ± /BC. /BE/BG /C7/CD/CA /BY/C1/CC /BD. /BF/BK± /BC. /BE/BG± /BC. /BE/BF /BD. /BF/BK± /BC. /BE/BG± /BC. /BE/BF/BD. /BF/BK± /BC. /BE/BG± /BC. /BE/BF /BD. /BF/BK± /BC. /BE/BG± /BC. /BE/BF/BG/BD /BI/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /BE /C3 /B7/BE /C3−/BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BU/B4χ/CR /BE /B4/BD /C8 /B5→φφ /B5× /A0/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /A0/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BK/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BF. /BK/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC/BF. /BK/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BF. /BK/BL± /BC. /BF/BF /C7/CD/CA /BY/C1/CC /BG. /BK± /BD. /BF± /BD. /BF /BG. /BK± /BD. /BF± /BD. /BF/BG. /BK± /BD. /BF± /BD. /BF /BG. /BK± /BD. /BF± /BD. /BF /BI/BD/BU/BT/C1 /BL/BL /BU /BU/BX/CB ψ /B4/BE /CB /B5→γ /BE /C3 /B7/BE /C3−/BG/BG/CC/CW/CT /D6/CT/D4 /D3 /D6/D8/CT/CS /DA/CP/D0/D9/CT /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→π /B7π−/C2/ψ /B5× /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5/BP/B4/BG. /BI± /BC. /BJ/B5/B1/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA /BG/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4χ/CR /BE→ /D4 /D4 /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /BU/BT/C1 /BL/BK /C1 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5/BP/B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA/BG/BI/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4χ/CR /BE→ /C3 /B7/C3−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BK /C1 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5/BP /B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /B4 /BF /BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA/BG/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BE→ /C3 /BC/CB /C3 /BC/CB /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BL /BU /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5 /BP /B4/BF/BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA /BG/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BG/BL/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA/BH/BC/BT/D7/D7/D9/D1/CT/D7 /CX/D7/D3/D8/D6/D3/D4/CX/CR /CV/CP/D1/D1/CP /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA/BH/BD/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/BH/BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT /C2/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP/BA/BH/BF/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5× /BU/B4χ/CR /BE→γ /C2/ψ /B4/BD /CB /B5 /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /C0/C1/C5/BX/C4 /BK/BC /CX/D7/CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5/BP/B4 /BF /BF ± /BF/B5/B1 /CP/D2/CS /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BF/BK± /BC. /BC/BD/BK/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/B4 /BC . /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/B5/BA/BH/BG/CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS π /BCπ /BC/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF /D8/D3 /D3/CQ/D8/CP/CX/D2 ππ /BA/BH/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4χ/CR /BE→π /B7π−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BK /C1 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5/BP /B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /B4 /BF /BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA /CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS π /B7π−/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /DD /BF/BB/BE /D8/D3 /D3/CQ/D8/CP/CX/D2 ππ /BA/BH/BI/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4χ/CR /BE→ /BEπ /B7/BEπ−/B5/D6 /CT /D4 /D3 /D6/D8/CT/CS /CX/D2 /BU/BT/C1 /BL/BL /BU /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5/BP/B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA/BH/BJ/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→γχ/CR /BE /B5× /BU/B4χ/CR /BE→ /BEπ /B7π−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK/CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/B5× /BU/B4 /C2/ψ /B4/BD /CB /B5/lscript /B7/lscript−/B5 /BP /B4/BG. /BI± /BC. /BJ/B5/B1/BA/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BH/BK/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BE→ /BE /C3 /B7/BE /C3−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /DB /CP/D7/CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BK . /BD± /BC. /BG/B5/B1/BA /BH/BL/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BE→ /BE /C3 /B7/BE /C3−/B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BL /BU /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS/D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5 /BP /B4/BF/BE . /BG±/BE. /BI/B5/B1 /CJ/BU/BT/C1 /BL/BK /BW /CL/BA /BI/BC/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BE→φφ /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CC /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS/D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5 /B5/BP/B4 /BK . /BD± /BC. /BG/B5/B1/BA /BI/BD/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /BU/B4 χ/CR /BE→φφ /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/C1 /BL/BL /BU /DB /CP/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV/BU/B4ψ /B4/BE /CB /B5→γχ/CR /BE /B4/BD /C8 /B5/B5 /BP /B4 /BJ . /BK± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5 /BP /B4/BF/BE . /BG± /BE. /BI/B5/B1/CJ/BU/BT/C1 /BL/BK /BW /CL/BA /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/CA /BT /BW /C1 /BT /CC/C1/CE/BX /BW/BX/BV/BT /CH /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5/CA /BT /BW /C1 /BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH /C5/CD/C4 /CC/C1/C8/C7/C4/BX /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C1/C6 χ/CR /BE /B4/BD /C8 /B5→γ /C2/ψ /B4/BD /CB /B5 /CA/BT/BW/C1/BT /CC/C1/CE/BX /BW/BX/BV/BT /CH/CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/BE /BP /C5 /BE/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/C5/CP/CV/D2/CT/D8/CX/CR /D5/D9/CP/CS/D6/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CP/D1/D4/D0/CX/D8/D9/CS/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BF± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA − /BC. /BC/BL/BF /B7/BC. /BC/BF/BL − /BC. /BC/BG/BD± /BC. /BC/BC/BI /BH/BL/BC/BK /BI/BE/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BE /BX/BK/BF/BH /D4 /D4→χ/CR /BE→ /C2/ψγ − /BC. /BD/BG± /BC. /BC/BI /BD/BL/BC/BG /BI/BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BX /BX/BJ/BI/BC /D4 /D4→χ/CR /BE→ /C2/ψγ − /BC. /BF/BF/BF /B7/BC. /BD/BD/BI − /BC. /BE/BL/BE /BG/BG/BD /BI/BE/C7/CA/BX/BZ/C4/C1/BT /BK/BE /BV/BU/BT/C4 ψ /B4/BE /CB /B5→χ/CR /BDγ→/C2/ψγγ /BD/BC/BD/BF /BD/BC/BD/BF/BD/BC/BD/BF /BD/BC/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CR /BE /B4/BD /C8 /B5 /B8η/CR /B4/BE /CB /B5 WEIGHTED AVERAGE -0.13 ±0.05 (Error scaled by 1.4) OREGLIA 82 CBAL 3.2ARMSTRONG 93E E760 0.1AMBROGIANI 02 E835 0.6χ2 3.9 (Confidence Level = 0.144) -0.8 -0.6 -0.4 -0.2 0 0.2 0.4/CP/BE /BP /C5 /BE/BB/radicalBig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/CP/BF /BP /BX /BF/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/BX/D0/CT/CR/D8/D6/CX/CR /D3 /CR/D8/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT /CP/BF /BP /BX /BF/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/BX/D0/CT/CR/D8/D6/CX/CR /D3 /CR/D8/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT /CP/BF /BP /BX /BF/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/BX/D0/CT/CR/D8/D6/CX/CR /D3 /CR/D8/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT /CP/BF /BP /BX /BF/BB/radicalbig /BX/BD /BE/B7 /C5/BE /BE/B7 /BX/BF /BE/BX/D0/CT/CR/D8/D6/CX/CR /D3 /CR/D8/D9/D4 /D3/D0/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BD /B7/BC. /BC/BG/BD − /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BD /B7/BC. /BC/BG/BD − /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BD /B7/BC. /BC/BG/BD − /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BD /B7/BC. /BC/BG/BD − /BC. /BC/BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BC /B7/BC. /BC/BH/BH − /BC. /BC/BG/BG± /BC. /BC/BC/BL /BH/BL/BC/BK /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BE /BX/BK/BF/BH /D4 /D4→χ/CR /BE→ /C2/ψγ/BC. /BC/BC /B7/BC. /BC/BI − /BC. /BC/BH /BD/BL/BC/BG /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BX /BX/BJ/BI/BC /D4 /D4→χ/CR /BE→ /C2/ψγ/BI/BE/BT/D7/D7/D9/D1/CX/D2/CV /CP/BF /BP/BC/BA χ/CR /BE /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BE /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BE /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CR /BE /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/BX/C0/BT/CA/BT /BC/BK /BX/C8/C2 /BV/BH/BF /BD /CB/BA /CD/CT/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BJ /C8/CA /BW/BJ/BH /BC/BJ/BD/BD/BC/BD/CA /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BJ /C8/CA /BW/BJ/BH /BC/BF/BE/BC/BC/BE /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C6 /BC/BJ/BU /C8/C4 /BU/BI/BH/BD /BD/BH /CF/BA/CC/BA /BV/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/BW /C8/CA /BW/BJ/BF /BC/BH/BE/BC/BC/BI /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C1 /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BG /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CA /C8/CA /BW/BJ/BG /BC/BJ/BE/BC/BC/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/CC /C8/C4 /BU/BI/BG/BE /BD/BL/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/BU/BU/CB /BC/BI /C8/CA /BW/BJ/BF /BC/BJ/BD/BD/BC/BD/CA /CB/BA /BW/D3/CQ/CQ/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/BZ /C8/CA /BW/BJ/BD /BC/BL/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C6 /C8/C4 /BU/BI/BF/BC /BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C7 /C8/C4 /BU/BI/BF/BC /BE/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5 /BC/BH/BT /C8/CA/C4 /BL/BG /BE/BF/BE/BC/BC/BE /C6/BA/BX/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH/BT /C6/C8 /BU/BJ/BD/BJ /BF/BG /C5/BA /BT/D2/CS/D6/CT/D3/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/C6/BT/C3/BT/CI/BT /CF /BT /BC/BH /C8/C4 /BU/BI/BD/BH /BF/BL /C0/BA /C6/CP/CZ /CP/DE/CP /DB /CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BU /C8/CA /BW/BJ/BC /BC/BD/BE/BC/BC/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/C0 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BF /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BG /C8/CA /BW/BJ/BC /BD/BD/BE/BC/BC/BE /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/BY /C8/CA /BW/BI/BL /BC/BL/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BG/C1 /C8/CA /BW/BJ/BC /BC/BD/BE/BC/BC/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /C8/C4 /BU/BH/BJ/BF /BI/BF /CE/BA/C5/BA /BT/D9/D0/CR/CW/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/C3/BX/BW/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BF/BV /C8/CA /BW/BI/BJ /BC/BF/BE/BC/BC/BG /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BF/BX /C8/CA /BW/BI/BJ /BD/BD/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BE/CC /C8/C4 /BU/BH/BG/BC /BF/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BE /C8/CA /BW/BI/BH /BC/BH/BE/BC/BC/BE /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BX/C1/CB/BX/C6/CB/CC/BX/C1/C6 /BC/BD /C8/CA/C4 /BK/BJ /BC/BI/BD/BK/BC/BD /BU/BA/C1/BA /BX/CX/D7/CT/D2/D7/D8/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC/BU /C8/CA /BW/BI/BE /BC/BH/BE/BC/BC/BE /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL/BX /C8/C4 /BU/BG/BH/BF /BJ/BF /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BL/BU /C8/CA /BW/BI/BC /BC/BJ/BE/BC/BC/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/BA/BA/B8/C3/BA/BA/BA /BL/BK /C8/C4 /BU/BG/BF/BL /BD/BL/BJ /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/BW /C8/CA /BW/BH/BK/BC/BL/BE/BC/BC/BI /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/C1 /C8/CA/C4 /BK/BD /BF/BC/BL/BD /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/C5/C1/C6/C1/BV/C3 /BL/BG /C8/CA /BW/BH/BC /BG/BE/BI/BH /C2/BA /BW/D3/D1/CX/D2/CX/CR/CZ /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /C8/CA/C4 /BJ/BC /BE/BL/BK/BK /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF/BX /C8/CA /BW/BG/BK/BF/BC/BF/BJ /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B9/BX/BJ/BI/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CD/BX/CA /BL/BF /C8/C4 /BU/BF/BC/BE /BF/BG/BH /BW/BA/BT/BA /BU/CP/D9/CT/D6 /CT/D8 /CP/D0/BA /B4/CC/C8/BV /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BE /C6/C8 /BU/BF/BJ/BF /BF/BH /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BT/D0/D7/D3 /C8/CA/C4 /BI/BK/BD/BG/BI/BK /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/BU/BT /BZ/C4/C1/C6 /BK/BJ/BU /C8/C4 /BU/BD/BK/BJ /BD/BL/BD /BV/BA /BU/CP/CV/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CA/BJ/BC/BG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /BZ/C4/C1/C6 /BK/BI/BU /C8/C4 /BU/BD/BJ/BE /BG/BH/BH /BV/BA /BU/CP/CV/D0/CX/D2 /B4/C4/BT/C8/C8 /B8 /BV/BX/CA/C6/B8 /BZ/BX/C6/C7/B8 /C4 /CH/C7/C6/B8 /C7/CB/C4/C7/B7/B5/BZ/BT/C1/CB/BX/CA /BK/BI /C8/CA /BW/BF/BG /BJ/BD/BD /C2/BA /BZ/CP/CX/D7/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BX/BX /BK/BH /CB/C4/BT /BV/BE /BK/BE /CA/BA/BT/BA /C4/CT/CT /B4/CB/C4/BT /BV/B5/C4/BX/C5/C7/C1/BZ/C6/BX /BK/BE /C8/C4 /BD/BD/BF/BU /BH/BC/BL /CH/BA /C4/CT/D1/D3/CX/CV/D2/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8/B7/B5/C7/CA/BX/BZ/C4/C1/BT /BK/BE /C8/CA /BW/BE/BH /BE/BE/BH/BL /C5/BA/C2/BA /C7/D6/CT/CV/D0/CX/CP /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/C1/CC/B8 /C0/BT/CA/CE/B7/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /C5/BA/C2/BA /C7/D6/CT/CV/D0/CX/CP /B4/BX/BY/C1/B5/BU/BT/CA/BT /CC/BX /BK/BD /C8/CA /BW/BE/BG /BE/BL/BL/BG /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8 /B8 /BV/BX/CA/C6/B7/B5/C0/C1/C5/BX/C4 /BK/BC /C8/CA/C4 /BG/BG /BL/BE/BC /CC/BA /C0/CX/D1/CT/D0 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /CC /D6/CX/D0/D0/CX/D2/CV /B4/C4/BU/C4/B8 /CD/BV/BU/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL/BU /C6/C8 /BU/BD/BI/BC /BG/BE/BI /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BJ/BK/BU /C8/C4 /BJ/BL/BU /BG/BL/BE /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B8 /C0/BX/C1/BW/C8/B5/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BF/BD /CF/BA/C5/BA /CC /CP/D2/CT/D2/CQ/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BZ/BA /CC /D6/CX/D0/D0/CX/D2/CV /B4/C4/BU/C4/B8 /CD/BV/BU/B5/BU/C1/BW/BW/C1/BV/C3 /BJ/BJ /C8/CA/C4 /BF/BK/BD/BF/BE/BG /BV/BA/C2/BA /BU/CX/CS/CS/CX/CR/CZ /CT/D8 /CP/D0/BA /B4/CD/BV/CB/BW/B8 /CD/C5/BW/B8 /C8 /BT /CE/C1/B7/B5/CF/C0/C1/CC /BT/C3/BX/CA /BJ/BI /C8/CA/C4 /BF/BJ /BD/BH/BL/BI /C2/BA/CB/BA /CF/CW/CX/D8/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BG/C1 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BG /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/BX/CA/C1/CB /BC/BC/BZ /C8/C4 /BU/BG/BK/BH /BF/BH/BJ /BW/BA /BU/CP /D6/CQ /CT/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C7/D1/CT/CV/CP /BX/DC/D4/D8/BA/B5/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL/CC /C8/C4 /BU/BG/BI/BD /BD/BH/BH /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C6 /BL/BC/BU /C8/C4 /BU/BE/BG/BF /BD/BI/BL /CF/BA/CH/BA /BV/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/C0/BT/CA/BT /BK/BK/BW /C8/CA/C4 /BI/BC /BE/BF/BH/BH /C0/BA /BT/CX/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/CC/C8/BV /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT /CC/BX /BK/BF /C8/C4 /BD/BE/BD/BU /BG/BG/BL /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8 /B8/C1 /C6 /BW /B5/BY/BX/C4/BW/C5/BT/C6 /BJ/BH/BU /C8/CA/C4 /BF/BH /BK/BE/BD /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/BT/D0/D7/D3 /C8/CA/C4 /BF/BH /BD/BD/BK/BG /B4/BX/D6/D6/CP/D8/BA/B5 /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BH /C8/CA/C4 /BF/BH /BD/BF/BE/BF /CF/BA/C5/BA /CC /CP/D2/CT/D2/CQ/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 η/CR /B4/BE /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP /D6/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA η/CR /B4/BE /CB /B5 /C5/BT/CB/CB η/CR /B4/BE /CB /B5 /C5/BT/CB/CBη/CR /B4/BE /CB /B5 /C5/BT/CB/CB η/CR /B4/BE /CB /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI/BF/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI/BF/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BI/BF/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI/BF/BJ ± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BF/BI/BE/BI ± /BH± /BI /BF/BD/BD /BD/BT/BU/BX /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→ /C2/ψ /B4 /CR /CR/B5/BF/BI/BG/BH. /BC± /BH. /BH /B7/BG. /BL − /BJ. /BK /BD/BE/BD± /BE/BJ /BT /CD/BU/BX/CA/CC /BC/BH /BV /BU/BT/BU/CA /CT /B7/CT−→ /C2/ψ /CR /CR/BF/BI/BG/BE. /BL± /BF. /BD± /BD. /BH /BI/BD /BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→ /C3 /BC/CB /C3±π∓/BF/BI/BF/BC. /BK± /BF. /BG± /BD. /BC /BD/BD/BE± /BE/BG /BT /CD/BU/BX/CA/CC /BC/BG /BW /BU/BT/BU/CA γγ→η/CR /B4/BE /CB /B5→ /C3 /C3π/BF/BI/BH/BG ± /BI± /BK /BF/BL± /BD/BD /BV/C0/C7/C1 /BC/BE /BU/BX/C4/C4 /BU→ /C3/C3/CB /C3−π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BI/BF/BL ± /BJ /BL/BK± /BH/BE /BE/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/BF/BH/BL/BG ± /BH /BF/BX/BW /CF /BT/CA/BW/CB /BK/BE /BV /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BD/BY /D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /C2/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BX/B8/C3 /BC/BE /CP/D2/CS /BT/BU/BX /BC/BG /BZ /BA /BE/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /D3/CU /D8/CW/CT /CZ /CP/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BF/BT/D7/D7/D9/D1/CX/D2/CV /D1/CP/D7/D7 /D3/CU ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI /C5/CT/CE/BA WEIGHTED AVERAGE 3637 ±4 (Error scaled by 1.7) CHOI 02 BELL 2.8AUBERT 04D BABR 3.5ASNER 04 CLEO 2.5AUBERT 05C BABR 0.7ABE 07 BELL 2.1χ2 11.6 (Confidence Level = 0.021) 3600 3620 3640 3660 3680 3700 η/CR /B4/BE /CB /B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 η/CR /B4/BE /CB /B5 /CF/C1/BW/CC/C0 η/CR /B4/BE /CB /B5 /CF/C1/BW/CC/C0η/CR /B4/BE /CB /B5 /CF/C1/BW/CC/C0 η/CR /B4/BE /CB /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BG± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BG± /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF± /BD/BE. /BG± /BG. /BC /BI/BD /BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→/C3 /BC/CB /C3±π∓/BD/BJ. /BC± /BK. /BF± /BE. /BH /BD/BD/BE± /BE/BG /BT /CD/BU/BX/CA/CC /BC/BG /BW /BU/BT/BU/CA γγ→η/CR /B4/BE /CB /B5→/C3 /C3π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BF /BL/BC /BL/BK± /BH/BE /BG/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/BE/BE± /BD/BG /BD/BE/BD± /BE/BJ /BT /CD/BU/BX/CA/CC /BC/BH /BV /BU/BT/BU/CA /CT /B7/CT−→ /C2/ψ /CR /CR < /BH/BH /BL/BC /BF/BL± /BD/BD /BH/BV/C0/C7/C1 /BC/BE /BU/BX/C4/C4 /BU→ /C3/C3/CB /C3−π /B7 < /BK/BA/BC /BL/BH /BI/BX/BW /CF /BT/CA/BW/CB /BK/BE /BV /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BG/BY /D6/D3/D1 /D8/CW/CT /AC/D8 /D3/CU /D8/CW/CT /CZ /CP/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D7/D4 /CT/CR/D8/D6/D9/D1/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA/BH/BY /D3 /D6 /CP /D1/CP/D7/D7 /DA/CP/D0/D9/CT /D3/CU /BF/BI/BH/BG ± /BI /C5/CT/CE/BI/BY /D3 /D6 /CP /D1/CP/D7/D7 /DA/CP/D0/D9/CT /D3/CU /BF/BH/BL/BG ± /BH /C5/CT/CE η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB η/CR /B4/BE /CB /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CW/CP/CS/D6/D3/D2/D7 /D2/D3/D8 /D7/CT/CT/D2/A0/BE /C3 /C3π /D7/CT/CT/D2/A0/BF /BEπ /B7/BEπ−/D2/D3/D8 /D7/CT/CT/D2/A0/BG /C3 /B7/C3−π /B7π−/D2/D3/D8 /D7/CT/CT/D2/A0/BH /BE /C3 /B7/BE /C3−/D2/D3/D8 /D7/CT/CT/D2/A0/BI /D4 /D4 /D2/D3/D8 /D7/CT/CT/D2/A0/BJγγ < /BH× /BD/BC− /BG/BL/BC/B1 η/CR /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB η/CR /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ /A0/parenleftbig γγ/parenrightbig/A0/BJ/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BF± /BC. /BI /BJ/BT/CB/C6/BX/CA /BC/BG /BV/C4/BX/C7 γγ→η/CR→ /C3 /BC/CB /C3±π∓ /BD/BC/BD/BG /BD/BC/BD/BG/BD/BC/BD/BG /BD/BC/BD/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 η/CR /B4/BE /CB /B5 /B8ψ /B4/BE /CB /B5 /BJ/CC/CW/CT/DD /D1/CT/CP/D7/D9/D6/CT /A0/B4 η/CR /B4/BE /CB /B5γγ /B5/BU /B4η/CR /B4/BE /CB /B5→ /C3 /C3π /B5/BP /B4 /BC . /BD/BK± /BC. /BC/BH± /BC. /BC/BE/B5 /A0/B4 η/CR /B4/BD /CB /B5γγ /B5/BU/B4η/CR /B4/BD /CB /B5→ /C3 /C3π /B5/BA /CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /A0/B4η/CR /B4/BE /CB /B5→γγ /B5 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8/D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6η/CR /B4/BE /CB /B5 /CP/D2/CS η/CR /B4/BD /CB /B5 /CS/CT/CR/CP /DD/D7 /D8/D3 /C3/CB /C3π /CP /D6/CT /CT/D5/D9/CP/D0 /CP/D2/CS /D9/D7/CX/D2/CV/A0/B4η/CR /B4/BD /CB /B5→γγ /B5/BP/BJ. /BG± /BC. /BG± /BE. /BF/CZ /CT/CE/BA η/CR /B4/BE /CB /B5/A0/B4 /CX /B5 /A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5/A0/B4 /CX /B5 /A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5/A0/B4 /CX /B5 /A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5/A0/B4 /CX /B5 /A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BH< /BI. /BH< /BI. /BH< /BI. /BH/BL/BC /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5→ /BE/B4π /B7π−/B5/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−/A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BJ /BB/A0 /A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BJ /BB/A0/A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BJ /BB/A0 /A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL< /BE. /BL< /BE. /BL< /BE. /BL/BL/BC /CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5→ /BE/B4 /C3 /B7/C3−/B5 η/CR /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5 η/CR /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0 /BE/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BJ /BB/A0 /BE/A0/parenleftbig/D4 /D4/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0 /BE/D8/D3/D8/CP/D0 /A0/BI /A0/BJ /BB/A0 /BE/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BI< /BH. /BI< /BH. /BI< /BH. /BI/BL/BC /BK, /BL, /BD/BC/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /BX/BK/BF/BH /D4/D4→γγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BC /BL/BC /BK, /BL, /BD/BD/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /BX/BK/BF/BH /D4/D4→γγ < /BD/BE. /BC /BL/BC /BL, /BD/BD/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /BX/BK/BF/BH /D4/D4→γγ/BK/C1/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D3/CU /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH /BY /CX/D2 /D8/CW/CT /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /CP/D2/CP/D0/DD/D7/CX/D7/BA/BL/BY /D3 /D6 /CP /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /A0/BP/BH /C5/CT/CE/BA/BD/BC/BY /D3 /D6 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /BF/BH/BK/BL/DF /BF/BH/BL/BL /C5/CT/CE/BB /CR /BE/BA/BD/BD/BY /D3 /D6 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /BF/BH/BJ/BH/DF /BF/BI/BI/BC /C5/CT/CE/BB /CR /BE/BA η/CR /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB η/CR /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BT/BU/CA/BX/CD /BL/BK /C7 /BW/C4/C8/C0 /CT /B7/CT−→ /CT /B7/CT−/B7 /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD/BE/BX/BW /CF /BT/CA/BW/CB /BK/BE /BV /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BD/BE/BY /D3 /D6 /CP /D1/CP/D7/D7 /DA/CP/D0/D9/CT /D3/CU /BF/BH/BL/BG ± /BH/C5 /CT /CE/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BF/BL± /BD/BD /BD/BF/BV/C0/C7/C1 /BC/BE /BU/BX/C4/C4 /BU→ /C3/C3/CB /C3−π /B7/BD/BF/BY /D3 /D6 /CP /D1/CP/D7/D7 /DA/CP/D0/D9/CT /D3/CU /BF/BI/BH/BG ± /BI/C5 /CT /CE/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5/A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/CD/BX/C0/BT/CA/BT /BC/BK /BU/BX/C4/C4 γγ→η/CR /B4/BE /CB /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/D2/D3/D8 /D7/CT/CT/D2 /D2/D3/D8 /D7/CT/CT/D2/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /BX/BK/BF/BH /D4/D4→γγ/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BH< /BC. /BC/BC/BC/BH< /BC. /BC/BC/BC/BH< /BC. /BC/BC/BC/BH/BL/BC /BD/BG/CF/C1/BV/C0/CC /BC/BK /BU/BX/C4/C4 /BU±→ /C3±γγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD /BL/BC /C4/BX/BX /BK/BH /BV/BU/BT/C4 ψ/prime→ /D4/CW/D3/D8/D3/D2/D7/BD/BG/CF/C1/BV/C0/CC /BC/BK /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 η/CR /B4/BE /CB /B5→γγ /B5/CL× /CJ/BU/B4 /BU /B7→η/CR /B4/BE /CB /B5 /C3 /B7/B5/CL< /BC. /BD/BK× /BD/BC− /BI/BA/CF /CT/CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→η/CR /B4/BE /CB /B5 /C3 /B7/B5/BP /BC. /BC/BC/BC/BF/BG/BA η/CR /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CR /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBη/CR /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CR /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CD/BX/C0/BT/CA/BT /BC/BK /BX/C8/C2 /BV/BH/BF /BD /CB/BA /CD/CT/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/CF/C1/BV/C0/CC /BC/BK /C8/C4 /BU/BI/BI/BE /BF/BE/BF /C2/BA /CF/CX/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BJ /C8/CA/C4 /BL/BK/BC/BK /BE/BC/BC/BD /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/BX /C8/CA/C4 /BL/BI /BC/BH/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BH/BV /C8/CA /BW/BJ/BE /BC/BF/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BG/BZ /C8/CA /BW/BJ/BC /BC/BJ/BD/BD/BC/BE /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CB/C6/BX/CA /BC/BG /C8/CA/C4 /BL/BE /BD/BG/BE/BC/BC/BD /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BG/BW /C8/CA/C4 /BL/BE /BD/BG/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX/B8/C3 /BC/BE /C8/CA/C4 /BK/BL /BD/BG/BE/BC/BC/BD /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/C7/C1 /BC/BE /C8/CA/C4 /BK/BL /BD/BC/BE/BC/BC/BD /CB/BA/B9/C3/BA /BV/CW/D3/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BD /C8/CA /BW/BI/BG /BC/BH/BE/BC/BC/BF /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BF/BH /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BK/C7 /C8/C4 /BU/BG/BG/BD /BG/BJ/BL /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BH/BY /C8/CA /BW/BH/BE /BG/BK/BF/BL /CC/BA/BT/BA /BT/D6/D1/D7/D8/D6/D3/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /BY/BX/CA/CA/B8 /BZ/BX/C6/C7/B7/B5/C4/BX/BX /BK/BH /CB/C4/BT /BV/BE /BK/BE /CA/BA/BT/BA /C4/CT/CT /B4/CB/C4/BT /BV/B5/BX/BW /CF /BT/CA/BW/CB /BK/BE/BV /C8/CA/C4 /BG/BK/BJ/BC /BV/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C8/BX/C6/C6/C1/C6/BZ/CC/C7/C6 /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BJ/BJ/BH/BC/BE /C5/BA/CA/BA /C8 /CT/D2/D2/CX/D2/CV/D8/D3/D2/B8 /BW/C2/BA /CF/CX/D0/D7/D3/D2/CB/CF /BT/C6/CB/C7/C6 /BC/BI /C8/CA/C8/C4 /BG/BE/BL /BE/BG/BF /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C8/C1/CC/CC/B5/BU/BT/BW /BT/C4/C1/BT/C6 /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BD/BL/BC/BD /BT/BA/C5/BA /BU/CP/CS/CP/D0/CX/CP/D2/B8 /BU/BA/C4/BA/BZ/BA /BU/CP/CZ/CZ /CT/D6/BX/C1/BV/C0/CC/BX/C6 /BC/BE /C8/CA/C4 /BK/BL /BD/BI/BE/BC/BC/BE /BX/BA/C2/BA /BX/CX/CR/CW/D8/CT/D2/B8 /C3/BA /C4/CP/D2/CT/B8 /BV/BA /C9/D9/CX/CV/CV/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL/CC /C8/C4 /BU/BG/BI/BD /BD/BH/BH /C5/BA /BT/CR/CR/CX/CP /D6/D6/CX /CT/D8 /CP/D0/BA /B4/C4/BF /BV/D3/D0/D0/CP/CQ/BA/B5/C7/CA/BX/BZ/C4/C1/BT /BK/BE /C8/CA /BW/BE/BH /BE/BE/BH/BL /C5/BA/C2/BA /C7/D6/CT/CV/D0/CX/CP /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/C1/CC/B8 /C0/BT/CA/CE/B7/B5/C8/C7/CA/CC/BX/CA /BK/BD /CB/C4/BT /BV /CB/D9/D1/D1/CT/D6 /C1/D2/D7/D8/BA /BF/BH/BH /BY/BA/BV/BA /C8 /D3 /D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C1/CC/B8 /C0/BT/CA/CE/B8 /C8/CA/C1/C6/B7/B5/BU/BT/CA/CC/BX/C4 /BJ/BK/BU /C8/C4 /BJ/BL/BU /BG/BL/BE /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B8 /C0/BX/C1/BW/C8/B5 ψ /B4/BE /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5/CB/CT/CT /D8/CW/CT /CA/CT/DA/CX/CT/DB /D3/D2 /CKψ /B4/BE /CB /B5 /CP/D2/CSχ/CR /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7Ꜽ /CQ /CT/CU/D3 /D6/CT /D8/CW/CT χ/CR /BC /B4/BD /C8 /B5 /C4/CX/D7/D8/CX/D2/CV/D7/BA ψ /B4/BE /CB /B5 /C5/BT/CB/CBψ /B4/BE /CB /B5 /C5/BT/CB/CBψ /B4/BE /CB /B5 /C5/BT/CB/CBψ /B4/BE /CB /B5 /C5/BT/CB/CB/C7/CD/CA /BY/C1/CC /CX/D2/CR/D0/D9/CS/CT/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D1ψ /B4/BE /CB /B5 /B8 /D1ψ /B4/BF/BJ/BJ/BC/B5 /B8 /CP/D2/CS /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI/BK/BI. /BC/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BF/BI/BK/BI. /BC/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BF/BI/BK/BI. /BC/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BF/BI/BK/BI. /BC/BL± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BF/BI/BK/BI. /BC/BL/BF± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI/BK/BI. /BC/BL/BF± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BI/BK/BI. /BC/BL/BF± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI/BK/BI. /BC/BL/BF± /BC. /BC/BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BF/BI/BK/BI. /BD/BD/BD± /BC. /BC/BE/BH± /BC. /BC/BC/BL /BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /C3/BX/BW/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/BI/BK/BH. /BL/BH± /BC. /BD/BC /BG/BD/BF /BD/BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC /BC /C7/C4 /CH /BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/BI/BK/BH. /BL/BK± /BC. /BC/BL± /BC. /BC/BG /BE/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BI/BK/BI. /BC/BC± /BC. /BD/BC /BG/BD/BF /BF/CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /C7/C4 /CH /BT /CT /B7/CT−/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /D9/D7/CX/D2/CV /D2/CT/DB /CT/D0/CT/CR/D8/D6/D3/D2 /D1/CP/D7/D7 /B4/BV/C7/C0/BX/C6 /BK/BJ/B5 /CP/D2/CS /D6/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/B9/D6/CT/CR/D8/CX/D3/D2/D7 /B4/C3/CD/CA/BT/BX/CE /BK/BH/B5/BA/BE/C5/CP/D7/D7 /CR/CT/D2/D8/D6/CP/D0 /DA/CP/D0/D9/CT /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CP/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /BX/D5/BA /B4/BD/BI/B5 /CX/D2/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /B8 /D9/D7/CX/D2/CV /D8/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6 /D8/CW/CT /C2/ψ /B4/BD /CB /B5 /D1/CP/D7/D7 /CU/D6/D3/D1 /BT /CD/C4/BV/C0/BX/C6/C3 /C7/BC /BF /BA/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CA/CC /BT/C5/C7/C6/C7 /CE /BC/BC/BA WEIGHTED AVERAGE 3686.093 ±0.034 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ARMSTRONG 93B E760 1.3ARTAMONOV 00 OLYA 2.0AULCHENKO 03 KEDR 0.5χ2 3.8 (Confidence Level = 0.148) 3685.6 3685.8 3686 3686.2 3686.4 3686.6 ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1ψ /B4/BE /CB /B5− /D1/C2/ψ /B4/BD /CB /B5 /D1ψ /B4/BE /CB /B5− /D1/C2/ψ /B4/BD /CB /B5 /D1ψ /B4/BE /CB /B5− /D1/C2/ψ /B4/BD /CB /B5 /D1ψ /B4/BE /CB /B5− /D1/C2/ψ /B4/BD /CB /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BK/BL. /BD/BK/BK± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BK/BL. /BD/BK/BK± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BK/BL. /BD/BK/BK± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BK/BL. /BD/BK/BK± /BC. /BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BK/BL. /BD/BL/BG± /BC. /BC/BE/BJ± /BC. /BC/BD/BD /BG/BT /CD/C4/BV/C0/BX/C6/C3 /C7 /BC/BF /C3/BX/BW/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BH/BK/BL. /BJ± /BD. /BE /C4/BX/C5/C7/C1/BZ/C6/BX /BK/BE /BZ/C7/C4/C1 /BD/BK/BHπ−/BU/CT→γµ /B7µ−/BT/BH/BK/BL. /BC/BJ± /BC. /BD/BF /BG/CI/C0/C7/C4/BX/C6/CC/CI /BK/BC /C7/C4 /CH /BT /CT /B7/CT−/BH/BK/BK. /BJ± /BC. /BK /C4/CD/CC/C0 /BJ/BH /C5/CA/C3/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BK/BK ± /BD /BH/BU/BT/C1 /BL/BK /BX /BU/BX/CB /CT /B7/CT−/BG/CA/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CS/CP/D8/CP /CX/D2 /D1/CP/D7/D7 /CP/CQ/D3/DA/CT/BA/BH/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA ψ /B4/BE /CB /B5 /CF/C1/BW/CC/C0ψ /B4/BE /CB /B5 /CF/C1/BW/CC/C0ψ /B4/BE /CB /B5 /CF/C1/BW/CC/C0ψ /B4/BE /CB /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BD/BJ± /BL /C7/CD/CA /BY/C1/CC /BF/BD/BJ± /BL /C7/CD/CA /BY/C1/CC/BF/BD/BJ± /BL /C7/CD/CA /BY/C1/CC /BF/BD/BJ± /BL /C7/CD/CA /BY/C1/CC/BE/BK/BI± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK/BI± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BK/BI± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BK/BI± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH/BK± /BK/BK± /BG /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BU /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BE/BL/BC± /BE/BH± /BG /BE/BA/BJ/CZ /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BJ /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−/B8 /C2/ψ /CG /BF/BF/BD± /BH/BK± /BE /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE/BI/BG± /BE/BJ /BI/BU/BT/C1 /BC/BE /BU /BU/BX/CB/BE /CT /B7/CT−/BE/BK/BJ± /BF/BJ± /BD/BI /BJ/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BF /BU /BX/BJ/BI/BC /D4/D4→ /CT /B7/CT−/BI/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /D8/CW/CT /CW/CP/CS/D6/D3/D2/CX/CR /CP/D2/CS µ /B7µ−/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /CP/D7/D7/D9/D1/CX/D2/CV /A0 /BP /A0/CW /B7/A0/CT /B7/A0µ /B7/A0τ /CP/D2/CS /D0/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /BW/D3 /CT/D7 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /DA/CP/CR/D9/D9/D1 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/BA/BJ/CC/CW/CT /CX/D2/CX/D8/CX/CP/D0/B9/D7/D8/CP/D8/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BJ /CX/D2 /CX/D8/D7 /CA/CT/CU/BA /CJ/BG/CL/BA /BD/BC/BD/BH /BD/BC/BD/BH/BD/BC/BD/BH /BD/BC/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BE /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CW/CP/CS/D6/D3/D2/D7 /B4/BL/BJ. /BK/BH± /BC. /BD/BF/B5 /B1/A0/BE /DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7 /B4 /BD. /BJ/BF± /BC. /BD/BG/B5 /B1 /CB/BP/BD/BA/BH/A0/BF /D0/CX/CV/CW/D8 /CW/CP/CS/D6/D3/D2/D7/A0/BG /CT /B7/CT−/B4 /BJ. /BH/BE± /BC. /BD/BJ/B5× /BD/BC− /BF/A0/BHµ /B7µ−/B4 /BJ. /BH± /BC. /BK /B5× /BD/BC− /BF/A0/BIτ /B7τ−/B4 /BF. /BC± /BC. /BG /B5× /BD/BC− /BF/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV/BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV /BW/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5 /CP/D2/CS /CP/D2/DD/D8/CW/CX/D2/CV/A0/BJ /C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BH/BJ. /BG± /BC. /BL /B5/B1/A0/BK /C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7 /B4/BE/BF. /BH± /BC. /BG /B5/B1/A0/BL /C2/ψ /B4/BD /CB /B5π /B7π−/B4/BF/BE. /BI± /BC. /BH /B5/B1/A0/BD/BC /C2/ψ /B4/BD /CB /B5π /BCπ /BC/B4/BD/BI. /BK/BG± /BC. /BF/BF/B5 /B1/A0/BD/BD /C2/ψ /B4/BD /CB /B5η /B4 /BF. /BD/BI± /BC. /BC/BJ/B5 /B1/A0/BD/BE /C2/ψ /B4/BD /CB /B5π /BC/B4 /BD. /BE/BI± /BC. /BD/BF/B5× /BD/BC− /BF/CB/BP/BD/BA/BF/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /C0/CP/CS/D6/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7/A0/BD/BF /BF/B4π /B7π−/B5π /BC/B4 /BF. /BH± /BD. /BI /B5× /BD/BC− /BF/A0/BD/BG /BE/B4π /B7π−/B5π /BC/B4 /BE. /BL± /BD. /BC /B5× /BD/BC− /BF/CB/BP/BG/BA/BI/A0/BD/BH ρ /CP/BE /B4/BD/BF/BE/BC/B5 /B4 /BE. /BI± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BI /D4 /D4 /B4 /BE. /BJ/BG± /BC. /BD/BE/B5× /BD/BC− /BG/A0/BD/BJ /A1 /B7/B7 /A1−−/B4 /BD. /BE/BK± /BC. /BF/BH/B5× /BD/BC− /BG/A0/BD/BK /A3 /A3π /BC< /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BL /A3 /A3η < /BG. /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BE/BC /A3 /D4/C3 /B7/B4 /BD. /BC/BC± /BC. /BD/BG/B5× /BD/BC− /BG/A0/BE/BD /A3 /D4/C3 /B7π /B7π−/B4 /BD. /BK± /BC. /BG /B5× /BD/BC− /BG/A0/BE/BE /A3 /A3π /B7π−/B4 /BE. /BK± /BC. /BI /B5× /BD/BC− /BG/A0/BE/BF /A3 /A3 /B4 /BE. /BK± /BC. /BH /B5× /BD/BC− /BG/CB/BP/BE/BA/BI/A0/BE/BG /A6 /B7 /A6−/B4 /BE. /BI± /BC. /BK /B5× /BD/BC− /BG/A0/BE/BH /A6 /BC /A6 /BC/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/CB/BP/BD/BA/BH/A0/BE/BI /A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/B4 /BD. /BD± /BC. /BG /B5× /BD/BC− /BG/A0/BE/BJ /A4− /A4 /B7/B4 /BD. /BK± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BE/BA/BK/A0/BE/BK /A4 /BC /A4 /BC/B4 /BE. /BK± /BC. /BL /B5× /BD/BC− /BG/A0/BE/BL /A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC< /BK. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BC Ꜳ− Ꜳ /B7< /BJ. /BF × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BDπ /BC/D4 /D4 /B4 /BD. /BF/BF± /BC. /BD/BJ/B5× /BD/BC− /BG/A0/BF/BEη /D4 /D4 /B4 /BI. /BC± /BD. /BE /B5× /BD/BC− /BH/A0/BF/BFω /D4 /D4 /B4 /BI. /BL± /BE. /BD /B5× /BD/BC− /BH/A0/BF/BGφ /D4 /D4 < /BE. /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BF/BHπ /B7π−/D4 /D4 /B4 /BI. /BC± /BC. /BG /B5× /BD/BC− /BG/A0/BF/BI /D4 /D2π−/D3 /D6/CR /BA /CR /BA /B4 /BE. /BG/BK± /BC. /BD/BJ/B5× /BD/BC− /BG/A0/BF/BJ /D4 /D2π−π /BC/B4 /BF. /BE± /BC. /BJ /B5× /BD/BC− /BG/A0/BF/BK /BE/B4π /B7π−π /BC/B5 /B4 /BG. /BJ± /BD. /BH /B5× /BD/BC− /BF/A0/BF/BLηπ /B7π−< /BD. /BI × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BCηπ /B7π−π /BC/B4 /BL. /BH± /BD. /BJ /B5× /BD/BC− /BG/A0/BG/BD /BE/B4π /B7π−/B5η /B4 /BD. /BE± /BC. /BI /B5× /BD/BC− /BF/A0/BG/BEη/primeπ /B7π−π /BC/B4 /BG. /BH± /BE. /BD /B5× /BD/BC− /BG/A0/BG/BFωπ /B7π−/B4 /BJ. /BF± /BD. /BE /B5× /BD/BC− /BG/CB/BP/BE/BA/BD/A0/BG/BG /CQ±/BDπ∓/B4 /BG. /BC± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BG/BH /CQ /BC/BDπ /BC/B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/A0/BG/BI ω /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BG/BJπ /B7π−/C3 /B7/C3−/B4 /BJ. /BH± /BC. /BL /B5× /BD/BC− /BG/CB/BP/BD/BA/BL/A0/BG/BK ρ /BC/C3 /B7/C3−/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BG/BL /C3∗/B4/BK/BL/BE/B5 /BC /C3∗/BE /B4/BD/BG/BF/BC/B5 /BC/B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/A0/BH/BC /C3 /B7/C3−π /B7π−η /B4 /BD. /BF± /BC. /BJ /B5× /BD/BC− /BF/A0/BH/BD /C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/B4 /BD. /BC/BC± /BC. /BF/BD/B5× /BD/BC− /BF/A0/BH/BE /C3 /B7/C3−/BE/B4π /B7π−/B5 /B4 /BD. /BK± /BC. /BL /B5× /BD/BC− /BF/A0/BH/BF /C3/BD /B4/BD/BE/BJ/BC/B5±/C3∓/B4 /BD. /BC/BC± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BH/BG /C3 /BC/CB /C3 /BC/CBπ /B7π−/B4 /BE. /BE± /BC. /BG /B5× /BD/BC− /BG/A0/BH/BH ρ /BC/D4 /D4 /B4 /BH. /BC± /BE. /BE /B5× /BD/BC− /BH/A0/BH/BI /C3 /B7 /C3∗/B4/BK/BL/BE/B5 /BCπ−/B7 /CR/BA/CR/BA /B4 /BI. /BJ± /BE. /BH /B5× /BD/BC− /BG/A0/BH/BJ /BE/B4π /B7π−/B5 /B4 /BE. /BG± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BE/BA/BE/A0/BH/BK ρ /BCπ /B7π−/B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BG/CB/BP/BD/BA/BG/A0/BH/BL /C3 /B7/C3−π /B7π−π /BC/B4 /BD. /BE/BI± /BC. /BC/BL/B5× /BD/BC− /BF/A0/BI/BC ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/B4 /BH. /BL± /BE. /BE /B5× /BD/BC− /BH/A0/BI/BD /C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA /B4 /BK. /BI± /BE. /BE /B5× /BD/BC− /BG/A0/BI/BE /C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA /B4 /BL. /BI± /BE. /BK /B5× /BD/BC− /BG/A0/BI/BF /C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA /B4 /BJ. /BF± /BE. /BI /B5× /BD/BC− /BG/A0/BI/BG /C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA /B4 /BI. /BD± /BD. /BK /B5× /BD/BC− /BG/A0/BI/BHη /C3 /B7/C3−< /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BI/BIω /C3 /B7/C3−/B4 /BD. /BK/BH± /BC. /BE/BH/B5× /BD/BC− /BG/CB/BP/BD/BA/BD/A0/BI/BJ /BF/B4π /B7π−/B5 /B4 /BF. /BH± /BE. /BC /B5× /BD/BC− /BG/CB/BP/BE/BA/BK/A0/BI/BK /D4 /D4π /B7π−π /BC/B4 /BJ. /BF± /BC. /BJ /B5× /BD/BC− /BG /A0/BI/BL /C3 /B7/C3−/B4 /BI. /BF± /BC. /BJ /B5× /BD/BC− /BH/A0/BJ/BC /C3 /BC/CB /C3 /BC/C4 /B4 /BH. /BG± /BC. /BH /B5× /BD/BC− /BH/A0/BJ/BDπ /B7π−π /BC/B4 /BD. /BI/BK± /BC. /BE/BI/B5× /BD/BC− /BG/CB/BP/BD/BA/BG/A0/BJ/BE ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/B4 /BD. /BL /B7/BD. /BE − /BC. /BG /B5× /BD/BC− /BG/A0/BJ/BF ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/B4 /BF. /BE± /BD. /BE /B5× /BD/BC− /BH/CB/BP/BD/BA/BK/A0/BJ/BGπ /B7π−/B4 /BK± /BH /B5× /BD/BC− /BH/A0/BJ/BH /C3/BD /B4/BD/BG/BC/BC/B5±/C3∓< /BF. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BJ/BI /C3 /B7/C3−π /BC< /BE. /BL/BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BJ/BJ /C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA /B4 /BD. /BJ /B7/BC. /BK − /BC. /BJ /B5× /BD/BC− /BH/A0/BJ/BK /C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA /B4 /BD. /BC/BL± /BC. /BE/BC/B5× /BD/BC− /BG/A0/BJ/BLφπ /B7π−/B4 /BD. /BD/BJ± /BC. /BE/BL/B5× /BD/BC− /BG/CB/BP/BD/BA/BJ/A0/BK/BC φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/B4 /BI. /BK± /BE. /BG /B5× /BD/BC− /BH/CB/BP/BD/BA/BD/A0/BK/BD /BE/B4 /C3 /B7/C3−/B5 /B4 /BI. /BC± /BD. /BG /B5× /BD/BC− /BH/A0/BK/BEφ /C3 /B7/C3−/B4 /BJ. /BC± /BD. /BI /B5× /BD/BC− /BH/A0/BK/BF /BE/B4 /C3 /B7/C3−/B5π /BC/B4 /BD. /BD/BC± /BC. /BE/BK/B5× /BD/BC− /BG/A0/BK/BGφη /B4 /BE. /BK /B7/BD. /BC − /BC. /BK /B5× /BD/BC− /BH/A0/BK/BHφη/prime/B4 /BF. /BD± /BD. /BI /B5× /BD/BC− /BH/A0/BK/BIωη/prime/B4 /BF. /BE /B7/BE. /BH − /BE. /BD /B5× /BD/BC− /BH/A0/BK/BJωπ /BC/B4 /BE. /BD± /BC. /BI /B5× /BD/BC− /BH/A0/BK/BKρη/prime/B4 /BD. /BL /B7/BD. /BJ − /BD. /BE /B5× /BD/BC− /BH/A0/BK/BLρη /B4 /BE. /BE± /BC. /BI /B5× /BD/BC− /BH/CB/BP/BD/BA/BD/A0/BL/BCωη < /BD. /BD × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BL/BDφπ /BC< /BG × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BEη/CRπ /B7π−π /BC< /BD. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BL/BF /D4 /D4/C3 /B7/C3−/B4 /BE. /BJ± /BC. /BJ /B5× /BD/BC− /BH/A0/BL/BG /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA /B4 /BK. /BD± /BD. /BK /B5× /BD/BC− /BH/A0/BL/BHφ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4 /BG. /BG± /BD. /BI /B5× /BD/BC− /BH/A0/BL/BI /A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR/BA/CR/BA< /BK. /BK × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BJ /A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2 < /BD. /BC × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BL/BK /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2 < /BJ. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BL/BL /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2 < /BE. /BI × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BC/BC /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2 < /BI. /BC × /BD/BC− /BI/BV/C4/BP/BL/BC/B1/A0/BD/BC/BD /C3 /BC/CB /C3 /BC/CB< /BG. /BI × /BD/BC− /BI/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7 /CA/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D7/A0/BD/BC/BEγχ/CR /BC /B4/BD /C8 /B5 /B4 /BL. /BG± /BC. /BG /B5/B1/A0/BD/BC/BFγχ/CR /BD /B4/BD /C8 /B5 /B4 /BK. /BK± /BC. /BG /B5/B1/A0/BD/BC/BGγχ/CR /BE /B4/BD /C8 /B5 /B4 /BK. /BF± /BC. /BG /B5/B1/A0/BD/BC/BHγη/CR /B4/BD /CB /B5 /B4 /BF. /BC± /BC. /BH /B5× /BD/BC− /BF/A0/BD/BC/BIγη/CR /B4/BE /CB /B5 < /BE. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BC/BJγπ /BC< /BH. /BG × /BD/BC− /BF/BV/C4/BP/BL/BH/B1/A0/BD/BC/BKγη/prime/B4/BL/BH/BK/B5 /B4 /BD. /BF/BI± /BC. /BE/BG/B5× /BD/BC− /BG/A0/BD/BC/BLγ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4 /BE. /BD± /BC. /BG /B5× /BD/BC− /BG/A0/BD/BD/BCγ /CU/BC /B4/BD/BJ/BD/BC/B5/A0/BD/BD/BD γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ /B4 /BF. /BC± /BD. /BF /B5× /BD/BC− /BH/A0/BD/BD/BE γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3 /B4 /BI. /BC± /BD. /BI /B5× /BD/BC− /BH/A0/BD/BD/BFγγ < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD/BGγη < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BD/BHγηπ /B7π−/B4 /BK. /BJ± /BE. /BD /B5× /BD/BC− /BG/A0/BD/BD/BIγη /B4/BD/BG/BC/BH/B5/A0/BD/BD/BJ γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π < /BL × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BD/BK γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/B4 /BF. /BI± /BE. /BH /B5× /BD/BC− /BH/A0/BD/BD/BLγη /B4/BD/BG/BJ/BH/B5/A0/BD/BE/BC γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π < /BD. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BE/BD γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−< /BK. /BK × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BE/BEγ /BE/B4π /B7π−/B5 /B4 /BG. /BC± /BC. /BI /B5× /BD/BC− /BG/A0/BD/BE/BFγ /C3∗ /BC/C3 /B7π−/B7 /CR/BA/CR/BA /B4 /BF. /BJ± /BC. /BL /B5× /BD/BC− /BG/A0/BD/BE/BGγ /C3∗ /BC /C3∗ /BC/B4 /BE. /BG± /BC. /BJ /B5× /BD/BC− /BG/A0/BD/BE/BHγ /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA /B4 /BE. /BI± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BIγ /C3 /B7/C3−π /B7π−/B4 /BD. /BL± /BC. /BH /B5× /BD/BC− /BG/A0/BD/BE/BJγ /D4 /D4 /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BH/A0/BD/BE/BKγπ /B7π−/D4 /D4 /B4 /BE. /BK± /BD. /BG /B5× /BD/BC− /BH/A0/BD/BE/BLγ /BE/B4π /B7π−/B5 /C3 /B7/C3−< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BCγ /BF/B4π /B7π−/B5 < /BD. /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BF/BDγ /C3 /B7/C3−/C3 /B7/C3−< /BG × /BD/BC− /BH/BV/C4/BP/BL/BC/B1 /BD/BC/BD/BI /BD/BC/BD/BI/BD/BC/BD/BI /BD/BC/BD/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 ψ /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/A0/BD/CE 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/BF/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BF/BK± /BC. /BC/BF/BJ± /BC. /BC/BL/BI /BT/BU/C4/C1/C3/C1/C5 /BC/BK /BU /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BE. /BF/BF/BC± /BC. /BC/BF/BI± /BC. /BD/BD/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE. /BG/BG± /BC. /BE/BD /BK/BU/BT/C1 /BC/BE /BU /BU/BX/CB/BE /CT /B7/CT−/BE. /BD/BG± /BC. /BE/BD /BT/C4/BX/CG/BT/C6/BW/BX/CA /BK/BL /CA/CE/CD/BX /CB/CT/CT /A7 /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BC. /BF /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−/BE. /BD± /BC. /BF /BL/C4/CD/CC/C0 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BK/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CT /B7/CT−/B8µ /B7µ−/B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/CW/CP/D2/D2/CT/D0/B8 /CP/D7/D7/D9/D1/CX/D2/CV /A0/CT /BP/A0µ /BP/A0τ /BB/BC. /BF/BK/BK/BG/BJ/BA/BL/BY /D6/D3/D1 /CP /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7 /AC/D8 /D8/D3 /CT /B7/CT−/B8µ /B7µ−/B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/CW/CP/D2/D2/CT/D0/D7 /CP/D7/D7/D9/D1/CX/D2/CV /A0/B4 /CT /B7/CT−/B5/BP/A0 /B4µ /B7µ−/B5/BA/A0/parenleftbig γγ/parenrightbig/A0/BD/BD/BF /A0/parenleftbig γγ/parenrightbig/A0/BD/BD/BF /A0/parenleftbig γγ/parenrightbig/A0/BD/BD/BF /A0/parenleftbig γγ/parenrightbig/A0/BD/BD/BF/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG/BF< /BG/BF< /BG/BF< /BG/BF/BL/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT− ψ /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ψ /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ψ /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 ψ /B4/BE /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CC/CW/CX/D7 /CR/D3/D1/CQ/CX/D2/CP/D8/CX/D3/D2 /D3/CU /CP /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /DB/CX/D8/CW /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /CX/D2/D8/D3 /CT /B7/CT−/CP/D2/CS /DB/CX/D8/CW /D8/CW/CT /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CX/D2/D8/CT/CV/D6/CP/D8/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/D8/D3/CR/CW/CP/D2/D2/CT/D0/B4/CX/B5 /CX/D2 /D8/CW/CT /CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BA /CF /CT /D0/CX/D7/D8 /D3/D2/D0/DD /CS/CP/D8/CP /D8/CW/CP/D8 /CW/CP/DA/CT /D2/D3/D8 /CQ/CT/CT/D2/D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /A0/B4/CX/B5 /D3 /D6 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /A0/B4/CX/B5/BB/D8/D3/D8/CP/D0/BA/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BE± /BC. /BG /BT/BU/CA/BT/C5/CB /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig τ /B7τ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BG /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BG /BB/A0/A0/parenleftbig τ /B7τ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BG /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL. /BC± /BE. /BI /BJ/BL /BD/BC/BT/C6/BT/CB/C0/C1/C6 /BC/BJ /C3/BX/BW/CA /CT /B7/CT−→ψ /B4/BE /CB /B5→τ /B7τ−/BD/BC/CD/D7/CX/D2/CV ψ /B4/BE /CB /B5 /D8/D3/D8/CP/D0 /DB/CX/CS/D8/CW /D3/CU /BF/BF/BJ ± /BD/BF /CZ /CT/CE/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BJ/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC /BC. /BJ/BJ/BJ± /BC. /BC/BD/BI /C7/CD/CA /BY/C1/CC/BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BE± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BC. /BK/BH/BE± /BC. /BC/BD/BC± /BC. /BC/BE/BI /BD/BL/BA/BH/CZ± /BE/BG/BF /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /BF/BA/BJ/BJ/BF /CT /B7/CT−→γψ /B4/BE /CB /B5/BC. /BJ/BI± /BC. /BC/BH± /BC. /BC/BD /BH/BG/BG /BD/BD/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−µ /B7µ−γ/BC. /BI/BK± /BC. /BC/BL /BD/BE/BU/BT/C1 /BL/BK /BX /BU/BX/CB /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BL/BC± /BC. /BC/BK± /BC. /BC/BI /BE/BH/BI /BD/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C2/ψπ /B7π−γ/BD/BD/BT /CD/BU/BX/CA/CC /BC/BH /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbigψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig× /A0/parenleftbigψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL×/CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/CL /BP /BC . /BC/BG/BH/BC± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BE/BE /CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BH . /BL/BF± /BC. /BC/BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BE/CC/CW/CT /DA/CP/D0/D9/CT /D3/CU /A0/B4 /CT /B7/CT−/B5 /D5/D9/D3/D8/CT/CS /CX/D2 /BU/BT/C1 /BL/BK /BX /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4ψ /B4/BE /CB /B5→/C2/ψ /B4/BD /CB /B5π /B7π−/B5/BP /B4/BF/BE . /BG± /BE. /BI/B5× /BD/BC− /BE/CP/D2/CS /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BE/BC/BF± /BC. /BC/BC/BF/BK/BA/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BD/BF/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbigψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig× /A0/parenleftbigψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−π /BC/B5/CL /BP /BC . /BC/BD/BK/BI± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BD /CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD/D3 /D9 /D6/CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /C2/ψ /B4/BD /CB /B5→π /B7π−π /BC/B5/BP/B4 /BE . /BC/BJ± /BC. /BD/BF/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 0.82 ±0.04 (Error scaled by 1.6) BAI 98E BES 2.4AUBERT 05D BABR 1.5ADAM 06 CLEO 1.4χ2 5.3 (Confidence Level = 0.070) 0.4 0.5 0.6 0.7 0.8 0.9 1 1.1/A0/parenleftBig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightBig × /A0/parenleftBig/CT /B7/CT−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/CZ /CT/CE/B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BD/BD± /BC. /BC/BC/BK± /BC. /BC/BD/BK /BC. /BG/BD/BD± /BC. /BC/BC/BK± /BC. /BC/BD/BK/BC. /BG/BD/BD± /BC. /BC/BC/BK± /BC. /BC/BD/BK /BC. /BG/BD/BD± /BC. /BC/BC/BK± /BC. /BC/BD/BK/BF/BA/BI/CZ± /BL/BI /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /BF/BA/BJ/BJ/BF /CT /B7/CT−→γψ /B4/BE /CB /B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BG /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BH. /BE± /BE. /BD/C7 /CD /CA /BY /C1 /CC /BJ/BH. /BE± /BE. /BD/C7 /CD /CA /BY /C1 /CC/BJ/BH. /BE± /BE. /BD /C7/CD/CA /BY/C1/CC /BJ/BH. /BE± /BE. /BD /C7/CD/CA /BY/C1/CC/BK/BJ± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BJ± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BJ± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BJ± /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BF± /BE/BH± /BH /BD/BG /BD/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C2/ψπ /B7π−π /BCγ/BK/BK± /BI± /BJ /BE/BL/BD± /BE/BG /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /BF/BA/BJ/BJ/BF /CT /B7/CT−→γψ /B4/BE /CB /B5/BD/BG/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0ψ /B4/BE /CB /B5 ee· /BU/B4ψ /B4/BE /CB /B5→ /C2/ψη /B5· /BU/B4 /C2/ψ→µ /B7µ−/B5· /BU/B4η→ π /B7π−π /BC/B5/BP /BD. 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/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BJ /BX/BK/BF/BH /D4 /D4→ /CT /B7/CT−/B8 /C2/ψ /CG/BC. /BJ/BC± /BC. /BD/BJ± /BC. /BC/BF /BE/BE /BT /CD/BU/BX/CA/CC /BC/BI /BU /CT /B7/CT−→ /D4 /D4γ/A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BG /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BG /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BG /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BG± /BC. /BD /BD. /BH± /BC. /BG± /BC. /BD/BD. /BH± /BC. /BG± /BC. /BD /BD. /BH± /BC. /BG± /BC. /BD/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A3 /A3γ/A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BG /BB/A0/A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−π /BC/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BE± /BF. /BF± /BD. /BF /BD/BD. /BE± /BF. /BF± /BD. /BF/BD/BD. /BE± /BF. /BF± /BD. /BF /BD/BD. /BE± /BF. /BF± /BD. /BF/BG/BF /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−π /BC/B5γ/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /A0/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BE. /BD± /BC. /BF /BG. /BG± /BE. /BD± /BC. /BF/BG. /BG± /BE. /BD± /BC. /BF /BG. /BG± /BE. /BD± /BC. /BF/BE/BI /BT /CD/BU/BX/CA/CC /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3−/BE/B4π /B7π−/B5γ/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /A0/BG /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /A0/BG /BB/A0/A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /A0/BG /BB/A0 /A0/parenleftbig π /B7π−/C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH/BI± /BC. /BG/BE± /BC. /BD/BI /BE. /BH/BI± /BC. /BG/BE± /BC. /BD/BI/BE. /BH/BI± /BC. /BG/BE± /BC. /BD/BI /BE. /BH/BI± /BC. /BG/BE± /BC. /BD/BI/BK/BH /BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BG /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BG /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BG /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BG/BI± /BC. /BD/BI/BK± /BC. /BC/BC/BG /BC. /BF/BG/BI± /BC. /BD/BI/BK± /BC. /BC/BC/BG/BC. /BF/BG/BI± /BC. /BD/BI/BK± /BC. /BC/BC/BG /BC. /BF/BG/BI± /BC. /BD/BI/BK± /BC. /BC/BC/BG/BI± /BF /BD/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ/BD/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →π /B7π−/parenrightbig × /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL× /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5/CL /BP /BC . /BD/BJ± /BC. /BC/BK± /BC. /BC/BE /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /A0/BG /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /A0/BG /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /A0/BG /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BJ± /BC. /BE/BF± /BC. /BC/BD /BC. /BH/BJ± /BC. /BE/BF± /BC. /BC/BD/BC. /BH/BJ± /BC. /BE/BF± /BC. /BC/BD /BC. /BH/BJ± /BC. /BE/BF± /BC. /BC/BD/BD/BC /BD/BI/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/BD/BI/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→φπ /B7π−/parenrightbig × /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /CL/BP/BC . /BE/BK± /BC. /BD/BD± /BC. /BC/BE /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BE± /BC. /BI/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BC/BD/BJ /BD/BC/BD/BJ/BD/BC/BD/BJ /BD/BC/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BG /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL. /BJ± /BE. /BE± /BD. /BK /BE/BL. /BJ± /BE. /BE± /BD. /BK/BE/BL. /BJ± /BE. /BE± /BD. /BK /BE/BL. /BJ± /BE. /BE± /BD. /BK/BG/BD/BC /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BCγ/A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /A0/BG /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /A0/BG /BB/A0/A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /A0/BG /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC/BD± /BC. /BK/BG± /BC. /BC/BE /BF. /BC/BD± /BC. /BK/BG± /BC. /BC/BE/BF. /BC/BD± /BC. /BK/BG± /BC. /BC/BE /BF. /BC/BD± /BC. /BK/BG± /BC. /BC/BE/BF/BJ /BD/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BD/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ωπ /B7π−/parenrightbig × /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL×/CJ/BU/B4ω /B4/BJ/BK/BE/B5 →π /B7π−π /BC/B5/CL /BP /BE. /BI/BL± /BC. /BJ/BF± /BC. /BD/BI /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4ω /B4/BJ/BK/BE/B5 →π /B7π−π /BC/B5/BP /B4 /BK /BL . /BE± /BC. /BJ/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BG /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK/BJ± /BD. /BG/BD± /BC. /BC/BD /BE. /BK/BJ± /BD. /BG/BD± /BC. /BC/BD/BE. /BK/BJ± /BD. /BG/BD± /BC. /BC/BD /BE. /BK/BJ± /BD. /BG/BD± /BC. /BC/BD/BD/BI /BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5ηγ/BD/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5η/parenrightbig × /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL×/CJ/BU/B4η→ /BEγ /B5/CL /BP /BD . /BD/BF± /BC. /BH/BH± /BC. /BC/BK /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η→ /BEγ /B5/BP/B4/BF/BL. /BF/BD± /BC. /BE/BC/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /A0/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG± /BD. /BF± /BC. /BF /BG. /BG± /BD. /BF± /BC. /BF/BG. /BG± /BD. /BF± /BC. /BF /BG. /BG± /BD. /BF± /BC. /BF/BF/BE /BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−π /BCγ/A0/parenleftbig/C3 /B7/C3−π /B7π−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /A0/BG /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /A0/BG /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−η/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC/BH± /BD. /BK/BC± /BC. /BC/BE /BF. /BC/BH± /BD. /BK/BC± /BC. /BC/BE/BF. /BC/BH± /BD. /BK/BC± /BC. /BC/BE /BF. /BC/BH± /BD. /BK/BC± /BC. /BC/BE/BJ /BD/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−ηγ/BD/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−η/parenrightbig × /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL × /CJ/BU/B4η→ /BEγ /B5/CL /BP /BD . /BE± /BC. /BJ± /BC. /BD /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 η→ /BEγ /B5/BP/B4/BF/BL. /BF/BD± /BC. /BE/BC/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA ψ /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BJ/BK/BH± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BK/BH± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ/BK/BH± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ/BK/BH± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ/BJ/BL± /BC. /BC/BC/BD/BH /BE/BC/BU/BT/C1 /BC/BE /BU /BU/BX/CB/BE /CT /B7/CT−/BC. /BL/BK/BD± /BC. /BC/BC/BF /BE/BC/C4/CD/CC/C0 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BE/BC/C1/D2/CR/D0/D9/CS/CT/D7 /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD /CX/D2/D8/D3 /C2/ψ /B4/BD /CB /B5/BA/A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/DA/CX/D6/D8/D9/CP/D0 γ→ /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ/BF± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BF± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BJ/BF± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BJ/BF± /BC. /BC/BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA/BC. /BC/BD/BI/BI± /BC. /BC/BC/BD/BC /BE/BD, /BE/BE/CB/BX/CC/C0 /BC/BG /CA/CE/CD/BX /CT /B7/CT−/BC. /BC/BD/BL/BL± /BC. /BC/BC/BD/BL /BE/BD/BU/BT/C1 /BC/BE /BU /BU/BX/CB/BE /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BL± /BC. /BC/BC/BG /BE/BD/C4/CD/CC/C0 /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BE/BD/C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/BE/BE/CD/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→/lscript /B7/lscript−/B5/BP /B4 /BC . /BJ/BF± /BC. /BC/BG/B5/B1 /CU/D6/D3/D1 /CA/C8/C8/B9/BE/BC/BC/BE /CP/D2/CS /CA /BP /BE . /BE/BK± /BC. /BC/BG/CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CQ /DD /CP /AC/D8 /D8/D3 /CS/CP/D8/CP /CU/D6/D3/D1 /BU/BT/C1 /BC/BC /CP/D2/CS /BU/BT/C1 /BC/BE /BV /BA/A0/parenleftbig/D0/CX/CV/CW/D8 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/D0/CX/CV/CW/D8 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/D0/CX/CV/CW/D8 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/D0/CX/CV/CW/D8 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI/BL± /BC. /BC/BE/BI /BE/BF/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BE/BF/CD/D7/CT/D7 /BU/B4 /C2/ψ /CG /B5 /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BH /BT /B8/BU /B4χcJγ /B5/B8 /BU/B4η/CRγ /B5/CU /D6 /D3 /D1 /BT /CC/C0/BT/CA /BC/BG /CP/D2/CS /BU/B4 /lscript /B7/lscript−/B5/CU/D6/D3/D1 /C8/BW/BZ /BC/BG/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BY/C1/CC /BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BY/C1/CC/BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BY/C1/CC /BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BK± /BD/BF /BE/BG/BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /CA/CE/CD/BX /CT /B7/CT−/BE/BG/BY /D6/D3/D1 /CP/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CP/D7/D7/D9/D1/CX/D2/CV /CT/D5/D9/CP/D0 /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW/D7 /CU/D3 /D6 /CT /B7/CT−/CP/D2/CSµ /B7µ−/BA /BY /D3 /D6 /CP /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /D6/CP/D8/CX/D3 /D7/CT/CT /D8/CW/CT /CT/D2/D8/D6/DD /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/CQ/CT/D0/D3 /DB/BA /C1/D2/CR/D0/D9/CS/CT/D7 /C4/CD/CC/C0 /BJ/BH/B8/C0/C1/C4/BZ/BX/CA /BJ/BH/B8 /BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ/BA/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BJ/BH± /BK /C7/CD/CA /BY/C1/CC /BJ/BH± /BK /C7/CD/CA /BY/C1/CC/BJ/BH± /BK /C7/CD/CA /BY/C1/CC /BJ/BH± /BK /C7/CD/CA /BY/C1/CC/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /BB/A0/BG /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BC. /BL/BL± /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BC. /BL/BL± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BC. /BL/BL± /BC. /BD/BD /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BL± /BC. /BD/BI /BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH /BV /C5/CA/C3/BD /CT /B7/CT− /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC± /BG /C7/CD/CA /BY/C1/CC /BF/BC± /BG /C7/CD/CA /BY/C1/CC/BF/BC± /BG /C7/CD/CA /BY/C1/CC /BF/BC± /BG /C7/CD/CA /BY/C1/CC /BF/BC. /BK± /BE. /BD± /BF. /BK /BF/BC. /BK± /BE. /BD± /BF. /BK/BF/BC. /BK± /BE. /BD± /BF. /BK /BF/BC. /BK± /BE. /BD± /BF. /BK /BE/BH/BT/BU/C4/C1/C3/C1/C5 /BC/BI /CF /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/BE/BH/BV/D3/D1/D4/D9/D8/CT/CS /D9/D7/CX/D2/CV /C8/BW/BZ /BC/BE /DA/CP/D0/D9/CT /D3/CU /BU/B4 ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/B5 /BP /BC . /BL/BK/BD/BC± /BC. /BC/BC/BF/BC /D8/D3 /CT/D7/D8/CX/D1/CP/D8/CT/D8/CW/CT /D8/D3/D8/CP/D0 /D2/D9/D1/CQ/CT/D6 /D3/CU ψ /B4/BE /CB /B5 /CT/DA/CT/D2/D8/D7/BA /BW/BX/BV/BT /CH/CB /C1/C6/CC/C7 /C2/ψ /B4/BD /CB /B5 /BT/C6/BW /BT/C6/CH/CC/C0/C1/C6/BZ /BW/BX/BV/BT /CH/CB /C1/C6/CC/C7 /C2/ψ /B4/BD /CB /B5 /BT/C6/BW /BT/C6/CH/CC/C0/C1/C6/BZ /BW/BX/BV/BT /CH/CB /C1/C6/CC/C7 /C2/ψ /B4/BD /CB /B5 /BT/C6/BW /BT/C6/CH/CC/C0/C1/C6/BZ /BW/BX/BV/BT /CH/CB /C1/C6/CC/C7 /C2/ψ /B4/BD /CB /B5 /BT/C6/BW /BT/C6/CH/CC/C0/C1/C6/BZ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BJ/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BH/BJ/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BH/BJ/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BH/BJ/BG± /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BH/BL/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BL/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BL/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BL/BE± /BC. /BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BL/BH/BC± /BC. /BC/BC/BD/BH± /BC. /BC/BD/BL/BC /BD/BH/BD/CZ /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BH/BD± /BC. /BD/BE /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−→µ /B7µ−/CG/BC. /BH/BJ± /BC. /BC/BK /BT/BU/CA/BT/C5/CB /BJ/BH /BU /C5/CA/C3/BD /CT /B7/CT−→µ /B7µ−/CG/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BG /BB/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BG /BB/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BG /BB/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BG /BB/A0/BJ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BC/BL± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BD. /BF/BC/BL± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BD. /BF/BC/BL± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BD. /BF/BC/BL± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BD. /BE/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BK± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BE/BE± /BC. /BC/BE± /BC. /BC/BH /BH/BC/BL/BJ± /BJ/BF /BE/BI/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH /D4 /D4→ψ /B4/BE /CB /B5→/CT /B7/CT−/BD. /BE/BK± /BC. /BC/BF± /BC. /BC/BE /BE/BI/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC /BT /BX/BK/BF/BH /D4 /D4→ψ /B4/BE /CB /B5/BD. /BG/BG± /BC. /BC/BK± /BC. /BC/BE /BE/BI/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BJ /BX/BJ/BI/BC /D4/D4→ψ /B4/BE /CB /B5/BE/BI/CD/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA WEIGHTED AVERAGE 1.28 ±0.04 (Error scaled by 1.6) ARMSTRONG 97 E760 3.7AMBROGIANI 00A E835 0.0ANDREOTTI 05 E835 1.3χ2 5.0 (Confidence Level = 0.082) 1 1.2 1.4 1.6 1.8 2/A0/parenleftBig/CT /B7/CT−/parenrightBig/BB/A0/parenleftBig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BJ /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BJ /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BJ /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BJ/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BF/BC± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BF/BC± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BF/BC± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BF/BC± /BC. /BC/BC/BD/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BG± /BC. /BC/BC/BF /BC. /BC/BD/BG± /BC. /BC/BC/BF/BC. /BC/BD/BG± /BC. /BC/BC/BF /BC. /BC/BD/BG± /BC. /BC/BC/BF/C0/C1/C4/BZ/BX/CA /BJ/BH /CB/C8/BX/BV /CT /B7/CT−/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BE/BF/BH± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BE/BF/BH± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/BC. /BE/BF/BH± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC /BC. /BE/BF/BH± /BC. /BC/BC/BG /C7/CD/CA /BY/C1/CC/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BF/BE/BI± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BF/BE/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BE/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BE/BF± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE/BF± /BC. /BC/BD/BG /BU/BT/C1 /BC/BE /BU /BU/BX/CB/BE /CT /B7/CT−/BC. /BF/BE± /BC. /BC/BG /BT/BU/CA/BT/C5/CB /BJ/BH /BU /C5/CA/C3/BD /CT /B7/CT−→/C2/ψπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BF/BH/BG± /BC. /BC/BC/BD/BG± /BC. /BC/BD/BD/BC /BI/BC/CZ /BE/BJ/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BE/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BG /BB/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BG /BB/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BG /BB/A0/BL /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BG /BB/A0/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF/BC± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BF/BC± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BF/BC± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BF/BC± /BC. /BC/BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BH/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BD /BC. /BC/BE/BH/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BD/BC. /BC/BE/BH/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BD /BC. /BC/BE/BH/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BD /BE/BK/BT /CD/BU/BX/CA/CC /BC/BE /BU /BU/BT/BU/CA /CT /B7/CT−/BE/BK/CD/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC/BA/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BH /BB/A0/BL /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BH /BB/A0/BL /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BH /BB/A0/BL /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BH /BB/A0/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE/BL± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BE/BL± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BE/BL± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BC/BE/BE/BL± /BC. /BC/BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BE/BG± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE/BG± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BE/BG± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BE/BG± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BD/BI± /BC. /BC/BC/BE/BI± /BC. /BC/BC/BD/BG /BE/BL/BT /CD/BU/BX/CA/CC /BC/BE /BU /BU/BT/BU/CA /CT /B7/CT−/BC. /BC/BF/BE/BJ± /BC. /BC/BC/BJ/BJ± /BC. /BC/BC/BJ/BE /BE/BL/BZ/CA/C1/BU/CD/CB/C0/C1/C6 /BL/BI /BY/C5/C8/CB /BH/BD/BHπ−/BU/CT→ /BEµ /CG/BE/BL/CD/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA /BD/BC/BD/BK /BD/BC/BD/BK/BD/BC/BD/BK /BD/BC/BD/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BI /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BI /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BI /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BI /BB/A0/BL/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BE± /BD. /BD /C7/CD/CA /BY/C1/CC /BL. /BE± /BD. /BD /C7/CD/CA /BY/C1/CC/BL. /BE± /BD. /BD /C7/CD/CA /BY/C1/CC /BL. /BE± /BD. /BD /C7/CD/CA /BY/C1/CC/BK. /BJ/BF± /BD. /BF/BL± /BD. /BH/BJ /BK. /BJ/BF± /BD. /BF/BL± /BD. /BH/BJ/BK. /BJ/BF± /BD. /BF/BL± /BD. /BH/BJ /BK. /BJ/BF± /BD. /BF/BL± /BD. /BH/BJ/BU/BT/C1 /BC/BE /BU/BX/CB /CT /B7/CT−/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BJ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI/BK/BC± /BC. /BC/BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BH/BI/BK/BC± /BC. /BC/BC/BF/BD /C7/CD/CA /BY/C1/CC/BC. /BH/BI/BK/BC± /BC. /BC/BC/BF/BD /C7/CD/CA /BY/C1/CC /BC. /BH/BI/BK/BC± /BC. /BC/BC/BF/BD /C7/CD/CA /BY/C1/CC/BC. /BH/BH/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BH/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BH/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BH/BL± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BH /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BC. /BH/BI/BF/BJ± /BC. /BC/BC/BE/BJ± /BC. /BC/BC/BG/BI /BI/BC/CZ /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BH/BE/BH± /BC. /BC/BC/BL± /BC. /BC/BE/BE /BG/BC/BL/BC± /BI/BJ /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BH/BF/BI± /BC. /BC/BC/BJ± /BC. /BC/BD/BI /BE/BC/CZ /BF/BC, /BF/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BG/BL/BI± /BC. /BC/BF/BJ /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BJ /BX/BJ/BI/BC /D4/D4→ψ /B4/BE /CB /B5/BF/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT J/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP/BA/BF/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU /D5/D9/D3/D8/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψ /CG /B5/ /BU/B4ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BA WEIGHTED AVERAGE 0.559 ±0.007 (Error scaled by 1.5) ARMSTRONG 97 E760ABLIKIM 04B BES 1.7ANDREOTTI 05 E835 2.0ADAM 05A CLEO 0.9χ2 4.6 (Confidence Level = 0.101) 0.45 0.5 0.55 0.6 0.65/A0/parenleftBig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightBig/BB/A0/parenleftBig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/A0/BL /BB/A0/BJ/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /D2/CT/D9/D8/D6/CP/D0/D7/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BK /BB/A0/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BE/BD± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BJ/BE/BD± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BJ/BE/BD± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC /BC. /BJ/BE/BD± /BC. /BC/BC/BK /C7/CD/CA /BY/C1/CC/BC. /BJ/BF± /BC. /BC/BL /BC. /BJ/BF± /BC. /BC/BL/BC. /BJ/BF± /BC. /BC/BL /BC. /BJ/BF± /BC. /BC/BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BK/BG± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BD/BI/BK/BG± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC/BC. /BD/BI/BK/BG± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BD/BI/BK/BG± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI/BH/BE± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BH/BK /BD/BF/BA/BG/CZ /BF/BE/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BF/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BC /BB/A0/BJ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL/BF/BF± /BC. /BC/BC/BF/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BL/BF/BF± /BC. /BC/BC/BF/BE /C7/CD/CA /BY/C1/CC/BC. /BE/BL/BF/BF± /BC. /BC/BC/BF/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BL/BF/BF± /BC. /BC/BC/BF/BE /C7/CD/CA /BY/C1/CC/BC. /BE/BK/BG± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BK/BG± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BK/BG± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BK/BG± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BC. /BE/BJ/BJ/BI± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BG/BF /BD/BF/BA/BG/CZ /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BF/BC/BC± /BC. /BC/BC/BK± /BC. /BC/BE/BE /BD/BI/BH/BH± /BG/BG /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BF/BE/BK± /BC. /BC/BD/BF± /BC. /BC/BC/BK /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC /BT /BX/BK/BF/BH /D4 /D4→ψ /B4/BE /CB /B5/BC. /BF/BE/BF± /BC. /BC/BF/BF /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BJ /BX/BJ/BI/BC /D4/D4→ψ /B4/BE /CB /B5 WEIGHTED AVERAGE 0.284 ±0.010 (Error scaled by 2.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. ARMSTRONG 97 E760AMBROGIANI 00A E835 8.4ANDREOTTI 05 E835 0.5ADAM 05A CLEO 1.6χ2 10.4 (Confidence Level = 0.005) 0.25 0.3 0.35 0.4 0.45/A0/parenleftBig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightBig/BB/A0/parenleftBig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/A0/BD/BC /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BC /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BC /BB/A0/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BD/BI± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BH/BD/BI± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BH/BD/BI± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC /BC. /BH/BD/BI± /BC. /BC/BD/BJ /C7/CD/CA /BY/C1/CC/BC. /BH/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BE/BI /BC. /BH/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BE/BI/BC. /BH/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BE/BI /BC. /BH/BJ/BC± /BC. /BC/BC/BL± /BC. /BC/BE/BI/BD/BG/CZ /BF/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BL/BE/BG± /BC. /BC/BC/BG/BJ± /BC. /BC/BC/BK/BI /BJ/BF/CZ /BF/BG, /BF/BH/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BH/BJ/BD± /BC. /BC/BD/BK± /BC. /BC/BG/BG /BF/BI/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BH/BF± /BC. /BC/BI /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BC. /BI/BG± /BC. /BD/BH /BF/BJ/C0/C1/C4/BZ/BX/CA /BJ/BH /CB/C8/BX/BV /CT /B7/CT−/BF/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT J/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP/BA/BF/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/BF/BH/CD/D7/CX/D2/CV /BD/BF/B8/BE/BD/BJ /C2/ψπ /BCπ /BC/CP/D2/CS /BI/BC/B8/BC/BD/BC /C2/ψπ /B7π−/CT/DA/CT/D2/D8/D7/BA/BF/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH/BA/BF/BJ/C1/CV/D2/D3 /D6/CX/D2/CV /D8/CW/CT /C2/ψ /B4/BD /CB /B5η /CP/D2/CS /C2/ψ /B4/BD /CB /B5γγ /CS/CT/CR/CP /DD/D7/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BD/BI± /BC. /BC/BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BF/BD/BI± /BC. /BC/BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BF/BD/BI± /BC. /BC/BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BC/BF/BD/BI± /BC. /BC/BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BC/BE/BL/BI± /BC. /BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL/BI± /BC. /BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BL/BI± /BC. /BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL/BI± /BC. /BC/BC/BF/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA/BC. /BC/BE/BL/BK± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BE/BF /BH/BA/BJ/CZ /BU/BT/C1 /BC/BG /C1 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /C2/ψγγ/BC. /BC/BE/BH/BH± /BC. /BC/BC/BE/BL /BF/BK/BI /BF/BK/C7/CA/BX/BZ/C4/C1/BT /BK/BC /BV/BU/BT/C4 /CT /B7/CT−→ /C2/ψ /BEγ/BC. /BC/BG/BH± /BC. /BC/BD/BE /BD/BJ /BF/BL/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BU /BW /BT/CB/C8 /CT /B7/CT−→ /C2/ψ /BEγ/BC. /BC/BG/BE± /BC. /BC/BC/BI /BD/BI/BG /BF/BL/BU/BT/CA/CC/BX/C4 /BJ/BK /BU /BV/C6/CC/CA /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BE/BH± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BD/BD /BE/BA/BK/CZ /BG/BC/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BC/BG/BF± /BC. /BC/BC/BK /BG/BG /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BF/BK/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP/BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA/BF/BL/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→µ /B7µ−/B5/BP/BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA/BG/BC/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA WEIGHTED AVERAGE 0.0296 ±0.0031 (Error scaled by 1.8) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BARTEL 78B CNTR 4.3BRANDELIK 79B DASPOREGLIA 80 CBAL 2.0BAI 04I BES2 0.0χ2 6.3 (Confidence Level = 0.043) 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08/A0/parenleftBig/C2/ψ /B4/BD /CB /B5η/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BD /BB/A0/BJ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BH/BC± /BC. /BC/BC/BD/BD /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BH/BC± /BC. /BC/BC/BD/BD /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BH/BC± /BC. /BC/BC/BD/BD /C7/CD/CA /BY/C1/CC /BC. /BC/BH/BH/BC± /BC. /BC/BC/BD/BD /C7/CD/CA /BY/C1/CC/BC. /BC/BH/BG/BK± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BG/BK± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BG/BK± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BG/BK± /BC. /BC/BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BG/BI± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BC/BJ /BE/BA/BK/CZ /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BC/BH/BC± /BC. /BC/BC/BI± /BC. /BC/BC/BF /BE/BL/BK± /BE/BC /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BC/BJ/BE± /BC. /BC/BC/BL /BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BC /BT /BX/BK/BF/BH /D4 /D4→ψ /B4/BE /CB /B5/BC. /BC/BI/BD± /BC. /BC/BD/BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BJ /BX/BJ/BI/BC /D4/D4→ψ /B4/BE /CB /B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BD /BB/A0/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BI/BK± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BI/BK± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BI/BK± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BI/BK± /BC. /BC/BC/BF/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BK± /BC. /BC/BC/BH± /BC. /BC/BD/BC /BE/CZ /BG/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C2/ψ /CG/BC. /BC/BL/BD± /BC. /BC/BE/BD /BG/BE/C0/C1/C5/BX/C4 /BK/BC /C5/CA/C3/BE /CT /B7/CT−→ψ /B4/BE /CB /B5 /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BL/BI/BK± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BF /BE/BA/BK/CZ /BG/BF/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BC/BL/BH± /BC. /BC/BC/BJ± /BC. /BC/BC/BJ /BG/BG/BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH /BX/BK/BF/BH ψ /B4/BE /CB /B5→ /C2/ψ /CG/BG/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /D8/CW/CT J/ψ /D6/CT/CR/D3/CX/D0 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP/BA/BG/BE/CC/CW/CT /DA/CP/D0/D9/CT /CU/D3 /D6/BU /B4ψ /B4/BE /CB /B5→ /C2/ψ /B4/BD /D7 /B5η /B5 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /C0/C1/C5/BX/C4 /BK/BC /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE/CB/B5/B5 →/C2/ψ /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BF/BF ± /BF/B5/B5/B1 /CP/D2/CS /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BF/BK± /BC. /BC/BD/BK/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS/CQ /DD/D9 /D7/D9 /D7 /CX /D2 /CV /BU /B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /B4 /BC . /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/B5/BA/BG/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/BG/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BT/C6/BW/CA/BX/C7/CC/CC/C1 /BC/BH/BA /BD/BC/BD/BL /BD/BC/BD/BL/BD/BC/BD/BL /BD/BC/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BI± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BI± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BI± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BI± /BD. /BF/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD/BF± /BD± /BD /BK/BK /BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BD/BG. /BF± /BD. /BG± /BD. /BE /BE/BK/BC /BU/BT/C1 /BC/BG /C1 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /C2/ψγγ/BD/BG± /BI /BJ /C0/C1/C5/BX/C4 /BK/BC /C5/CA/C3/BE /CT /B7/CT−/BL± /BE± /BD /BE/BF /BG/BH/C7/CA/BX/BZ/C4/C1/BT /BK/BC /BV/BU/BT/C4 ψ /B4/BE /CB /B5→ /C2/ψ /BEγ/BG/BH/CA/CT/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /C2/ψ /B4/BD /CB /B5→/lscript /B7/lscript−/B5/BP /BC. /BD/BD/BK/BD± /BC. /BC/BC/BE/BC/BA WEIGHTED AVERAGE 12.6 ±1.3 (Error scaled by 1.3) OREGLIA 80 CBAL 2.6HIMEL 80 MRK2BAI 04I BES2 0.8ADAM 05A CLEO 0.1χ2 3.5 (Confidence Level = 0.172) 0 5 10 15 20 25 30/A0/parenleftBig/C2/ψ /B4/BD /CB /B5π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BE /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BE /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BE /BB/A0/BJ /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BD/BE /BB/A0/BJ/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BC/BE± /BC. /BC/BD /BG/BI/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /C2/ψγγ/BG/BI/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BE /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BE /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BE /BB/A0/BL /A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BE /BB/A0/BL/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BL± /BC. /BC/BG± /BC. /BC/BD /BG/BJ/BT/BW /BT/C5 /BC/BH /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /C2/ψγγ/BG/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/BT /BW /BT/C5 /BC/BH /BT /BA /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /C0/BT/BW/CA/C7/C6/C1/BV /BW/BX/BV/BT /CH/CB /A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH± /BD/BI /BF/BH± /BD/BI/BF/BH± /BD/BI /BF/BH± /BD/BI/BI /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BL± /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BG/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BE/BG. /BL± /BC. /BJ± /BF. /BI /BE/BD/BJ/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5 /BD/BE/BH± /BD/BE± /BE /BG/BD/BC /BG/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5π /BCγ/BE/BI. /BD± /BC. /BJ± /BF. /BC /BD/BJ/BC/BF /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4π /B7π−/B5π /BC/BF/BC± /BK /BG/BE /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−/BG/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC/B5/CL× /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BE /BL /BJ ±/BE/BE± /BD/BK/B5× /BD/BC− /BG/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BE. /BF/BK± /BC. /BC/BG/CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA WEIGHTED AVERAGE 29±10 (Error scaled by 4.6) FRANKLIN 83 MRK2 0.0BRIERE 05 CLEO 1.1AUBERT 07AU BABR 62.0ABLIKIM 07D BES2 1.4χ2 64.5 (Confidence Level < 0.0001) 0 50 100 150 200/A0/parenleftBig/BE/B4π /B7π−/B5π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig ρ /CP/BE /B4/BD/BF/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ρ /CP/BE /B4/BD/BF/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig ρ /CP/BE /B4/BD/BF/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig ρ /CP/BE /B4/BD/BF/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH/BH± /BC. /BJ/BF± /BC. /BG/BJ /BE. /BH/BH± /BC. /BJ/BF± /BC. /BG/BJ/BE. /BH/BH± /BC. /BJ/BF± /BC. /BG/BJ /BE. /BH/BH± /BC. /BJ/BF± /BC. /BG/BJ/BD/BD/BE± /BF/BD /BU/BT/C1 /BC/BG /BV /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BA/BF /BL/BC /BU/BT/C1 /BL/BK /C2 /BU/BX/CB /CT /B7/CT−/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BG± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BJ/BG± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BJ/BG± /BC. /BD/BE /C7/CD/CA /BY/C1/CC /BE. /BJ/BG± /BC. /BD/BE /C7/CD/CA /BY/C1/CC/BE. /BL/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL/BH± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BF. /BF/BI± /BC. /BC/BL± /BC. /BE/BH /BD/BI/BD/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BV /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /D4 /D4/BE. /BK/BJ± /BC. /BD/BE± /BC. /BD/BH /BH/BH/BJ /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /D4 /D4/BD. /BG± /BC. /BK /BG /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /D4 /D4/BE. /BF± /BC. /BJ /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ψ /B4/BE /CB /B5→ /D4 /D4 WEIGHTED AVERAGE 2.95 ±0.23 (Error scaled by 1.5) FELDMAN 77 MRK1 0.9BRANDELIK 79C DASP 3.7PEDLAR 05 CLEO 0.2ABLIKIM 07C BES 2.4χ2 7.2 (Confidence Level = 0.067) - 1 0123456/A0/parenleftBig/D4 /D4/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BI /BB/A0/BL /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BI /BB/A0/BL /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BI /BB/A0/BL /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5π /B7π−/parenrightbig/A0/BD/BI /BB/A0/BL/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BK. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC/BK. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BK. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BI. /BL/BK± /BC. /BG/BL± /BC. /BL/BJ /BI. /BL/BK± /BC. /BG/BL± /BC. /BL/BJ/BI. /BL/BK± /BC. /BG/BL± /BC. /BL/BJ /BI. /BL/BK± /BC. /BG/BL± /BC. /BL/BJ/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /D4 /D4/A0/parenleftbig/A1 /B7/B7 /A1−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/A1 /B7/B7 /A1−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig/A1 /B7/B7 /A1−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig/A1 /B7/B7 /A1−−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BK± /BD. /BC± /BF. /BG /BD/BE. /BK± /BD. /BC± /BF. /BG/BD/BE. /BK± /BD. /BC± /BF. /BG /BD/BE. /BK± /BD. /BC± /BF. /BG/BD/BH/BJ /BG/BL/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6/D3/D2/D7/BG/BL/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA/A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BH/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BH/BC/CD/D7/CX/D2/CV /BU/B4 /A3→π−/D4 /B5 /BP /BI/BF/BA/BL/B1 /CP/D2/CS /BU/B4 η→γγ /B5 /BP /BF/BL/BA/BG/B1/BA /A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/A3 /A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BL< /BC. /BG/BL< /BC. /BG/BL< /BC. /BG/BL/BL/BC /BH/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BH/BD/CD/D7/CX/D2/CV /BU/B4 /A3→π−/D4 /B5/BP/BI /BF /BA /BL /B1 /BA /BD/BC/BE/BC /BD/BC/BE/BC/BD/BC/BE/BC /BD/BC/BE/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC± /BC. /BD± /BC. /BD /BD. /BC± /BC. /BD± /BC. /BD/BD. /BC± /BC. /BD± /BC. /BD /BD. /BC± /BC. /BD± /BC. /BD/BJ/BG/BA/BC /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4/C3 /B7π−/A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK± /BC. /BF± /BC. /BF /BD. /BK± /BC. /BF± /BC. /BF/BD. /BK± /BC. /BF± /BC. /BF /BD. /BK± /BC. /BF± /BC. /BF/BG/BH/BA/BK /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4/C3 /B7π /B7π−π−/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BG± /BC. /BH /BE. /BK± /BC. /BG± /BC. /BH/BE. /BK± /BC. /BG± /BC. /BH /BE. /BK± /BC. /BG± /BC. /BH/BJ/BF/BA/BG /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4 /BE/B4π /B7π−/B5/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BF. /BF/BL± /BC. /BE/BC± /BC. /BF/BE /BF/BF/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BV /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 /BI. /BF± /BD. /BJ± /BC. /BD /BH/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /A3 /A3γ/BF. /BE/BK± /BC. /BE/BF± /BC. /BE/BH /BE/BC/BK /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BD. /BK/BD± /BC. /BE/BC± /BC. /BE/BJ /BK/BC /BH/BF/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG /BL/BC /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BH/BE/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ψ /B4/BE /CB /B5→ /A3 /A3 /B5/CL× /CJ/A0/parenleftbigψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4 /BD /BH ± /BG± /BD/B5× /BD/BC− /BG/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BE. /BF/BK± /BC. /BC/BG /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BH/BF/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA WEIGHTED AVERAGE 2.8±0.5 (Error scaled by 2.6) BAI 01 BES 9.2PEDLAR 05 CLEO 1.8AUBERT 07BD BABRABLIKIM 07C BES 2.2χ2 13.2 (Confidence Level = 0.001) 02468 1 0/A0/parenleftBig/A3 /A3/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig/A6 /B7 /A6−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/A6 /B7 /A6−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/A0/parenleftbig/A6 /B7 /A6−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0 /A0/parenleftbig/A6 /B7 /A6−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH. /BJ± /BG. /BG± /BI. /BK /BE/BH. /BJ± /BG. /BG± /BI. /BK/BE/BH. /BJ± /BG. /BG± /BI. /BK /BE/BH. /BJ± /BG. /BG± /BI. /BK/BF/BH /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig/A6 /BC /A6 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BE± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BE± /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BE/BF. /BH± /BF. /BI± /BF. /BE /BH/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BV /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BE/BI. /BF± /BF. /BH± /BE. /BD /BH/BK /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BD/BE± /BG± /BG /BK /BH/BG/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BH/BG/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BAWEIGHTED AVERAGE 22±4 (Error scaled by 1.5) BAI 01 BES 3.2PEDLAR 05 CLEO 1.1ABLIKIM 07C BES 0.1χ2 4.3 (Confidence Level = 0.115) - 1 00 1 02 03 04 05 0/A0/parenleftBig/A6 /BC /A6 /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /A6 /B4/BD/BF/BK/BH/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD± /BF± /BF /BD/BD± /BF± /BF/BD/BD± /BF± /BF /BD/BD± /BF± /BF/BD/BG /BH/BH/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6/D3/D2/D7/BH/BH/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig/A4− /A4 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BF/BC. /BF± /BG. /BC± /BF. /BE /BI/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BV /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BE/BF. /BK± /BF. /BC± /BE. /BD /BI/BF /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BL. /BG± /BE. /BJ± /BD. /BH /BD/BE /BH/BI/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC /BL/BC /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BH/BI/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA WEIGHTED AVERAGE 18±6 (Error scaled by 2.8) BAI 01 BES 7.8PEDLAR 05 CLEO 2.5ABLIKIM 07C BES 5.8χ2 16.0 (Confidence Level = 0.000) 0 1 02 03 04 05 06 0/A0/parenleftBig/A4− /A4 /B7/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5/A0/parenleftbig/A4 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/A4 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig/A4 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig/A4 /BC /A4 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ. /BH± /BI. /BG± /BI. /BD /BE/BJ. /BH± /BI. /BG± /BI. /BD/BE/BJ. /BH± /BI. /BG± /BI. /BD /BE/BJ. /BH± /BI. /BG± /BI. /BD/BD/BL /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC /A4 /B4/BD/BH/BF/BC/B5 /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BD< /BK. /BD< /BK. /BD< /BK. /BD/BL/BC /BH/BJ/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BE /BL/BC /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BH/BJ/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA/A0/parenleftbigꜲ− Ꜳ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbigꜲ− Ꜳ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbigꜲ− Ꜳ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbigꜲ− Ꜳ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BF< /BJ. /BF< /BJ. /BF< /BJ. /BF/BL/BC /BH/BK/BU/BT/C1 /BC/BD /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /C8/BX/BW/C4/BT/CA /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/BH/BK/BX/D7/D8/CX/D1/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP /BC. /BF/BD/BC± /BC. /BC/BE/BK/BA /BD/BC/BE/BD /BD/BC/BE/BD/BD/BC/BE/BD /BD/BC/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig π /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig π /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig π /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BE± /BC. /BD/BC± /BC. /BD/BH /BE/BH/BI± /BD/BK /BH/BL/BT/BU/C4/C1/C3/C1/C5 /BC/BH /BX /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4γγ/BD. /BG± /BC. /BH /BL /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−/BH/BL/BV/D3/D1/D4/D9/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 π /BC→γγ /B5/BP /B4 /BL /BK . /BK/BC± /BC. /BC/BF/B5/B1/BA/A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BC± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BK± /BC. /BD/BD± /BC. /BC/BJ /BG/BG. /BK± /BK. /BH /BI/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /BX /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4γγ/BC. /BK± /BC. /BF± /BC. /BF /BL/BA/BK /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4π /B7π−π /BC/BI/BC/BV/D3/D1/D4/D9/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 η→γγ /B5 /BP /B4/BF/BL . /BG/BF± /BC. /BE/BI/B5/B1/BA/A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BL± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BL± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BL± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI± /BC. /BE± /BC. /BE /BE/BD/BA/BE /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4π /B7π−π /BC/BC. /BK± /BC. /BF± /BC. /BD /BD/BG. /BL± /BC. /BD /BI/BD/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /D4 /D4π /B7π−π /BC/BI/BD/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BG< /BC. /BE/BG< /BC. /BE/BG< /BC. /BE/BG/BL/BC /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4/C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BI /BL/BC /BI/BE/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C3 /B7/C3−/D4 /D4/BI/BE/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig π /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BC± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BC± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BC. /BG/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL± /BC. /BE± /BC. /BG /BL/BC/BG/BA/BH /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4π /B7π−/BK± /BE /BI/BF/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/BI/BF/BT/D7/D7/D9/D1/CX/D2/CV /CT/D2/D8/CX/D6/CT/D0/DD /D7/D8/D6/D3/D2/CV /CS/CT/CR/CP /DD /BA/A0/parenleftbig/D4 /D2π−/D3 /D6/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/D4 /D2π−/D3 /D6/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig/D4 /D2π−/D3 /D6 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/D4 /D2π−/D3 /D6 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BK± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BH± /BC. /BD/BD± /BC. /BE/BD /BK/BH/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C1 /BU/BX/CB/BE /CT /B7/CT−→ /D4π−/CG /BE. /BH/BE± /BC. /BD/BE± /BC. /BE/BE /BK/BG/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C1 /BU/BX/CB/BE /CT /B7/CT−→ /D4π /B7/CG/A0/parenleftbig/D4 /D2π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/D4 /D2π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/D4 /D2π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/D4 /D2π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BK± /BC. /BH/BC± /BC. /BH/BC /BF. /BD/BK± /BC. /BH/BC± /BC. /BH/BC/BF. /BD/BK± /BC. /BH/BC± /BC. /BH/BC /BF. /BD/BK± /BC. /BH/BC± /BC. /BH/BC/BD/BF/BH± /BE/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C1 /BU/BX/CB/BE /CT /B7/CT−→ /D4π−π /BC/CG/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BI< /BD. /BI< /BD. /BI< /BD. /BI/BL/BC /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4π /B7π−/B5π /BC/A0/parenleftbig ηπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig ηπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig ηπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig ηπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BH± /BC. /BJ± /BD. /BH /BL. /BH± /BC. /BJ± /BD. /BH/BL. /BH± /BC. /BJ± /BD. /BH /BL. /BH± /BC. /BJ± /BD. /BH /BI/BG/BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BF± /BC. /BK± /BD. /BG /BE/BC/BD/BA/BJ /BI/BH/BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ η /BFπ /B4η→γγ /B5/BK. /BD± /BD. /BG± /BD. /BI /BH/BC/BA/BC /BI/BH/BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→ η /BFπ /B4η→ /BFπ /B5/BI/BG/BT/DA/CT/D6/CP/CV/CT /D3/CU η→γγ /CP/D2/CSη→ /BFπ /BA/BI/BH/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /DA/CP/D0/D9/CT/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/CA/C1/BX/CA/BX /BC/BH/BA/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE± /BC. /BI± /BC. /BD /BD. /BE± /BC. /BI± /BC. /BD/BD. /BE± /BC. /BI± /BC. /BD /BD. /BE± /BC. /BI± /BC. /BD/BD/BI /BI/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /BE/B4π /B7π−/B5ηγ/BI/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0ψ /B4/BE /CB /B5 ee· /BU/B4ψ /B4/BE /CB /B5→ /BE/B4π /B7π /B5η /B5· /BU/B4η→γγ /B5/BP /BD. /BE± /BC. /BJ± /BC. /BD /CT/CE/BA /A0/parenleftbig η/primeπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig η/primeπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig η/primeπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig η/primeπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BH± /BD. /BI± /BD. /BF /BG. /BH± /BD. /BI± /BD. /BF/BG. /BH± /BD. /BI± /BD. /BF /BG. /BH± /BD. /BI± /BD. /BF/BD/BE/BA/BK /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/CW/CP/CS/D6 /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig ωπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BF± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BF± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BJ. /BF± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BK. /BG± /BC. /BH± /BD. /BE /BF/BK/BI /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5 /BD/BE. /BE± /BE. /BE± /BC. /BJ /BF/BJ /BI/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ωπ /B7π−γ/BK. /BE± /BC. /BH± /BC. /BJ /BF/BL/BD /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4π /B7π−/B5π /BC/BG. /BK± /BC. /BI± /BC. /BJ /BD/BC/BC± /BE/BE /BI/BK/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC/BI/BJ/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D5/D9/D3/D8/CT/D7 /A0ψ /B4/BE /CB /B5 ee· /BU/B4ψ /B4/BE /CB /B5→ωπ /B7π−/B5· /BU/B4ω→ /BFπ /B5/BP /BE. /BI/BL± /BC. /BJ/BF±/BC. /BD/BI /CT/CE/BA /BI/BK/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA WEIGHTED AVERAGE 7.3±1.2 (Error scaled by 2.1) BAI 03B BES 7.1BRIERE 05 CLEO 1.2AUBERT 07AU BABR 4.6ABLIKIM 07D BES2 0.8χ2 13.7 (Confidence Level = 0.003) 0 5 10 15 20 25/A0/parenleftBig ωπ /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5/A0/parenleftbig/CQ±/BDπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/CQ±/BDπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig/CQ±/BDπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/CQ±/BDπ∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BH. /BD± /BC. /BI± /BC. /BK /BE/BC/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BG. /BD/BK /B7/BC. /BG/BF − /BC. /BG/BE± /BC. /BL/BE /BD/BJ/BC /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BF. /BE± /BC. /BI± /BC. /BH /BI/BD± /BD/BD /BI/BL, /BJ/BC/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BE± /BC. /BK± /BD. /BC /BI/BL/BU/BT/C1 /BL/BL /BV /BU/BX/CB /CA/CT/D4/D0/BA /CQ /DD/BU /BT /C1/BC /BF /BU/BI/BL/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CQ/BD→ωπ /B5/BP/BD/BA/BJ/BC/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig/CQ /BC/BDπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/CQ /BC/BDπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/CQ /BC/BDπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/CQ /BC/BDπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BH /B7/BC. /BG/BJ − /BC. /BG/BE± /BC. /BG/BC /BE. /BF/BH /B7/BC. /BG/BJ − /BC. /BG/BE± /BC. /BG/BC/BE. /BF/BH /B7/BC. /BG/BJ − /BC. /BG/BE± /BC. /BG/BC /BE. /BF/BH /B7/BC. /BG/BJ − /BC. /BG/BE± /BC. /BG/BC/BG/BH /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig ω /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF± /BC. /BH± /BC. /BG /BH/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BE. /BC/BH± /BC. /BG/BD± /BC. /BF/BK /BI/BE± /BD/BE /BU/BT/C1 /BC/BG /BV /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BA/BH /BL/BC /BJ/BD/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /BE/B4π /B7π−/B5π /BC < /BD/BA/BJ /BL/BC 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/B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig ρ /BCπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA/BE. /BC± /BC. /BE± /BC. /BG /BE/BK/BH/BA/BH /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4π /B7π−/B5/BG. /BE± /BD. /BH /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BI± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK. /BH± /BH. /BI± /BC. /BF /BF/BE /BJ/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3−π /B7π−π /BCγ/BD/BD. /BJ± /BD. /BC± /BD. /BH /BH/BL/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−π /BC/BD/BE. /BJ± /BC. /BH± /BD. /BC /BJ/BD/BD/BA/BI /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/BJ/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT /CD /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4ψ /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−π /BC/B5/CL× /CJ/A0/parenleftbigψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BG /BG ± /BD/BF± /BF/B5× /BD/BC− /BG/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BE. /BF/BK± /BC. /BC/BG /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BC± /BE. /BH± /BD. /BK /BD/BC. /BC± /BE. /BH± /BD. /BK/BD/BC. /BC± /BE. /BH± /BD. /BK /BD/BC. /BC± /BE. /BH± /BD. /BK/BI/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0 /A0/parenleftbig ω /CU/BC /B4/BD/BJ/BD/BC/B5 →ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL± /BE. /BC± /BC. /BL /BH. /BL± /BE. /BC± /BC. /BL/BH. /BL± /BE. /BC± /BC. /BL /BH. /BL± /BE. /BC± /BC. /BL/BD/BL /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BI± /BD. /BF± /BD. /BK /BK. /BI± /BD. /BF± /BD. /BK/BK. /BI± /BD. /BF± /BD. /BK /BK. /BI± /BD. /BF± /BD. /BK/BE/BF/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−π /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BI± /BE. /BE± /BD. /BJ /BL. /BI± /BE. /BE± /BD. /BJ/BL. /BI± /BE. /BE± /BD. /BJ /BL. /BI± /BE. /BE± /BD. /BJ/BD/BF/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /B7/C3−ρ /BC/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BF± /BE. /BE± /BD. /BG /BJ. /BF± /BE. /BE± /BD. /BG/BJ. /BF± /BE. /BE± /BD. /BG /BJ. /BF± /BE. /BE± /BD. /BG/BJ/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC/C3−ρ /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD± /BD. /BF± /BD. /BE /BI. /BD± /BD. /BF± /BD. /BE/BI. /BD± /BD. /BF± /BD. /BE /BI. /BD± /BD. /BF± /BD. /BE/BD/BE/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/A0/parenleftbig η /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig η /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/A0/parenleftbig η /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0 /A0/parenleftbig η /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BL/BC /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/A0/parenleftbig ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/A0/parenleftbig ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0 /A0/parenleftbig ω /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BK/BH± /BC. /BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BE. /BF/BK± /BC. /BF/BJ± /BC. /BE/BL /BJ/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /BZ /BU/BX/CB/BE ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/BD. /BL± /BC. /BF± /BC. /BF /BJ/BI/BA/BK /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/BD. /BH± /BC. /BF± /BC. /BE /BE/BF. /BC± /BH. /BE /BJ/BJ/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−π /BC/BJ/BJ/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/BF/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BH± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BH± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BH± /BE. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA/BH. /BG/BH± /BC. /BG/BE± /BC. /BK/BJ /BI/BJ/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C0 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5→/BF/B4π /B7π−/B5/BD. /BH± /BD. /BC /BJ/BK/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BK /C5/CA/C3/BD /CT /B7/CT−/BJ/BK/BT/D7/D7/D9/D1/CX/D2/CV /CT/D2/D8/CX/D6/CT/D0/DD /D7/D8/D6/D3/D2/CV /CS/CT/CR/CP /DD /BA/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BF± /BC. /BG± /BC. /BI /BJ. /BF± /BC. /BG± /BC. /BI/BJ. /BF± /BC. /BG± /BC. /BI /BJ. /BF± /BC. /BG± /BC. /BI/BG/BF/BG/BA/BL /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4π /B7π−π /BC/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BF± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BC. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BI. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BF± /BC. /BI± /BC. /BF /BW/C7/BU/BU/CB /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−/BD/BC± /BJ /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH /BL/BC /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BG± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BK± /BC. /BK± /BC. /BG /BW/C7/BU/BU/CB /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−/BH. /BE/BG± /BC. /BG/BJ± /BC. /BG/BK /BD/BH/BI± /BD/BG /BJ/BL/BU/BT/C1 /BC/BG /BU /BU/BX/CB/BE ψ /B4/BE /CB /B5→ /C3 /BC/CB /C3 /BC/C4→ π /B7π−/CG/BJ/BL/CD/D7/CX/D2/CV /BU/B4 /C3 /BC/CB→π /B7π−/B5/BP /BC. /BI/BK/BI/BC± /BC. /BC/BC/BE/BJ/BA/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BK± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BK± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BK± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BK± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA/BD. /BK/BD± /BC. /BD/BK± /BC. /BD/BL /BE/BI/BC± /BD/BL /BK/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C2 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BD. /BK/BK /B7/BC. /BD/BI − /BC. /BD/BH± /BC. /BE/BK /BD/BL/BG /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BK/BH± /BC. /BG/BI /BG /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BK/BC/BY /D6/D3/D1 /CP /C8/CF /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU ψ /B4/BE /CB /B5→π /B7π−π /BC/BA WEIGHTED AVERAGE 1.68 ±0.26 (Error scaled by 1.4) FRANKLIN 83 MRK2 3.2ADAM 05 CLEO 0.4ABLIKIM 05J BES2 0.2χ2 3.9 (Confidence Level = 0.143) - 1 01234/A0/parenleftBig π /B7π−π /BC/parenrightBig/BB/A0/D8/D3/D8/CP/D0 /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BD/BC/BE/BF /BD/BC/BE/BF/BD/BC/BE/BF /BD/BC/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/A0/parenleftbig ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL/BG± /BC. /BE/BH /B7/BD. /BD/BH − /BC. /BF/BG /BD. /BL/BG± /BC. /BE/BH /B7/BD. /BD/BH − /BC. /BF/BG /BD. /BL/BG± /BC. /BE/BH /B7/BD. /BD/BH − /BC. /BF/BG /BD. /BL/BG± /BC. /BE/BH /B7/BD. /BD/BH − /BC. /BF/BG /BK/BD/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C2 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ρ /B4/BE/BD/BH/BC/B5 π→π /B7π−π /BC/BK/BD/BY /D6/D3/D1 /CP /C8/CF /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU ψ /B4/BE /CB /B5→π /B7π−π /BC/BA/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig ρ /B4/BJ/BJ/BC/B5π→π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BE± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BE± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BE± /BC. /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BK /BA/BC. /BH/BD± /BC. /BC/BJ± /BC. /BD/BD /BK/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BH /C2 /BU/BX/CB/BE ψ /B4/BE /CB /B5→ρ /B4/BJ/BJ/BC/B5 π→ π /B7π−π /BC/BC. /BE/BG /B7/BC. /BC/BK − /BC. /BC/BJ± /BC. /BC/BE /BE/BE /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BK/BF /BL/BC /BD /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT− < /BD/BC /BL/BC /BU/BT/CA/CC/BX/C4 /BJ/BI /BV/C6/CC/CA /CT /B7/CT− < /BD/BC /BL/BC /BK/BF/BT/BU/CA/BT/C5/CB /BJ/BH /C5/CA/C3/BD /CT /B7/CT−/BK/BE/BY /D6/D3/D1 /CP /C8/CF /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU ψ /B4/BE /CB /B5→π /B7π−π /BC/BA/BK/BF/BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT ρ /BCπ /BC/BA/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK± /BH /BK± /BH/BK± /BH /BK± /BH/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BL /BV /BW /BT/CB/C8 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BD /BL/BC /BW/C7/BU/BU/CB /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5 < /BH /BL/BC /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/C3/BD /B4/BD/BG/BC/BC/B5±/C3∓/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BD< /BF. /BD< /BF. /BD< /BF. /BD/BL/BC /BK/BG/BU/BT/C1 /BL/BL /BV /BU/BX/CB /CT /B7/CT−/BK/BG/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /C3/BD /B4/BD/BG/BC/BC/B5 → /C3∗π /B5/BP/BC. /BL/BG± /BC. /BC/BI/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL/BI< /BE. /BL/BI< /BE. /BL/BI< /BE. /BL/BI/BL/BC /BD /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BJ /B7/BC. /BK − /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL /B7/BD. /BF − /BD. /BJ± /BC. /BG /BL. /BI± /BG. /BE /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C1 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BD. /BF /B7/BD. /BC − /BC. /BJ± /BC. /BF /BJ /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BG /BL/BC /BY/CA/BT/C6/C3/C4/C1/C6 /BK/BF /C5/CA/C3/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BL± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BL± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BL± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF. /BF /B7/BE. /BG − /BE. /BK± /BD. /BJ /BI/BH. /BI± /BL. /BC /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C1 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BL. /BE /B7/BE. /BJ − /BE. /BE± /BC. /BL /BE/BH /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BJ/BJ /BB/A0/BJ/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BJ/BJ /BB/A0/BJ/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BJ/BJ /BB/A0/BJ/BK /A0/parenleftbig/C3 /B7 /C3∗/B4/BK/BL/BE/B5−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/C3∗/B4/BK/BL/BE/B5 /BC /C3 /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BJ/BJ /BB/A0/BJ/BK/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE /B7/BC. /BD/BC − /BC. /BD/BG /BT/BU/C4/C1/C3/C1/C5 /BC/BH /C1 /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BC. /BD/BG /B7/BC. /BC/BK − /BC. /BC/BI /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BJ± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BJ± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BJ± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BJ± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BJ /BA /BE. /BF/BL± /BC. /BL/BG± /BC. /BC/BG /BD/BC± /BG /BK/BH, /BK/BI/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ/BC. /BL± /BC. /BE± /BC. /BD /BG/BJ/BA/BI /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/C3 /B7/C3−π /B7π−/BD. /BH± /BC. /BE± /BC. /BE /BH/BD. /BH± /BK. /BF /BK/BJ/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−/BK/BH/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ψ /B4/BE /CB /B5→φπ /B7π−/B5/CL× /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP /B4 /BC . /BH/BJ±/BC. /BE/BE± /BC. /BC/BG/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BE. /BF/BK± /BC. /BC/BG/CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BI/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /B7/C3−/B5/BP/B4 /BG /BL . /BF± /BC. /BI/B5/B1/BA /BK/BJ/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BK± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BD. /BG/BF± /BC. /BI/BL± /BC. /BC/BE /BI± /BF /BK/BK, /BK/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ π /B7π−/C3 /B7/C3−γ/BC. /BI± /BC. /BE± /BC. /BD /BD/BK. /BG± /BI. /BG /BL/BC/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /C3 /B7/C3−π /B7π−/BK/BK/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 ψ /B4/BE /CB /B5→φ /CU/BC /B4/BL/BK/BC/B5 →π /B7π−/B5/CL× /CJ/A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/CL/BP/B4 /BC. /BF/BG± /BC. /BD/BI± /BC. /BC/BG/B5× /BD/BC− /BF/CZ /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /A0/parenleftbig ψ /B4/BE /CB /B5→ /CT /B7/CT−/parenrightbig/BP/BE. /BF/BK± /BC. /BC/BG /CZ /CT/CE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BA /BK/BL/CD/D7/CX/D2/CV /BU/B4 φ→ /C3 /B7/C3−/B5 /BP /B4/BG/BL . /BF± /BC. /BI/B5/B1/BA /BL/BC/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI± /BC. /BD± /BC. /BD /BC. /BI± /BC. /BD± /BC. /BD/BC. /BI± /BC. /BD± /BC. /BD /BC. /BI± /BC. /BD± /BC. /BD/BH/BL/BA/BE /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BC± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BC± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BJ/BC± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BJ/BC± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK± /BC. /BE± /BC. /BD /BF/BI/BA/BK /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4 /C3 /B7/C3−/B5/BC. /BI± /BC. /BE± /BC. /BD /BD/BI. /BD± /BH. /BC /BL/BD/BU/BT/C1 /BC/BF /BU /BU/BX/CB ψ /B4/BE /CB /B5→ /BE/B4 /C3 /B7/C3−/B5/BL/BD/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD± /BC. /BE± /BC. /BE /BD. /BD± /BC. /BE± /BC. /BE/BD. /BD± /BC. /BE± /BC. /BE /BD. /BD± /BC. /BE± /BC. /BE/BG/BG/BA/BJ /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/BE/B4 /C3 /B7/C3−/B5π /BC/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BK /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BK /B7/BD. /BC − /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC /B7/BD. /BH − /BD. /BD± /BC. /BG /BI /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BF. /BF± /BD. /BD± /BC. /BH /BD/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C3 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0 /A0/parenleftbig φη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD± /BD. /BG± /BC. /BJ /BF. /BD± /BD. /BG± /BC. /BJ/BF. /BD± /BD. /BG± /BC. /BJ /BF. /BD± /BD. /BG± /BC. /BJ/BK /BL/BE/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C3 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/BL/BE/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV η/prime→γρ /CP/D2/CSηπ /B7π−/CR/CW/CP/D2/D2/CT/D0/D7/BA/A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0 /A0/parenleftbig ωη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE /B7/BE. /BG − /BE. /BC± /BC. /BJ /BF. /BE /B7/BE. /BG − /BE. /BC± /BC. /BJ/BF. /BE /B7/BE. /BG − /BE. /BC± /BC. /BJ /BF. /BE /B7/BE. /BG − /BE. /BC± /BC. /BJ/BG /BL/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BG /C3 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/BL/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CR/D3/D1/CQ/CX/D2/CX/D2/CV η/prime→γρ /CP/D2/CSηπ /B7π−/CR/CW/CP/D2/D2/CT/D0/D7/BA/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0 /A0/parenleftbig ωπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BD± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH /B7/BD. /BE − /BD. /BC± /BC. /BE /BD/BG /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BD. /BK/BJ /B7/BC. /BI/BK − /BC. /BI/BE± /BC. /BE/BK /BD/BG /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C4 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig ρη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig ρη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/A0/parenleftbig ρη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0 /A0/parenleftbig ρη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BK/BJ /B7/BD. /BI/BG − /BD. /BD/BD± /BC. /BF/BF /BD. /BK/BJ /B7/BD. /BI/BG − /BD. /BD/BD± /BC. /BF/BF/BD. /BK/BJ /B7/BD. /BI/BG − /BD. /BD/BD± /BC. /BF/BF /BD. /BK/BJ /B7/BD. /BI/BG − /BD. /BD/BD± /BC. /BF/BF/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C4 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0 /A0/parenleftbig ρη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BE± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF. /BC /B7/BD. /BD − /BC. /BL± /BC. /BE /BD/BK /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/BD. /BJ/BK /B7/BC. /BI/BJ − /BC. /BI/BE± /BC. /BD/BJ /BD/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C4 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0 /A0/parenleftbig ωη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BD< /BD. /BD< /BD. /BD< /BD. /BD/BL/BC /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BD /BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C3 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0 /A0/parenleftbig φπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BG /C3 /BU/BX/CB /CT /B7/CT−→ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BJ /BL/BC /BT/BW /BT/C5 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5 /BD/BC/BE/BG /BD/BC/BE/BG/BD/BC/BE/BG /BD/BC/BE/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig η/CRπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig η/CRπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/A0/parenleftbig η/CRπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0 /A0/parenleftbig η/CRπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC< /BD. /BC< /BD. /BC< /BD. /BC/BL/BC /C8/BX/BW/C4/BT/CA /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ± /BC. /BI± /BC. /BG /BE. /BJ± /BC. /BI± /BC. /BG/BE. /BJ± /BC. /BI± /BC. /BG /BE. /BJ± /BC. /BI± /BC. /BG/BF/BC/BA/BD /BU/CA/C1/BX/CA/BX /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BE /CB /B5→/D4 /D4/C3 /B7/C3−/A0/parenleftbig /A3/D2 /C3 /BC/CB /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig /A3/D2 /C3 /BC/CB /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/A0/parenleftbig /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0 /A0/parenleftbig /A3/D2 /C3 /BC/CB /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BD± /BC. /BD/BD± /BC. /BD/BG /BC. /BK/BD± /BC. /BD/BD± /BC. /BD/BG/BC. /BK/BD± /BC. /BD/BD± /BC. /BD/BG /BC. /BK/BD± /BC. /BD/BD± /BC. /BD/BG/BH/BC /BL/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BV /BU/BX/CB/BE /CT /B7/CT−→ /C2/ψ/BL/BG/CD/D7/CX/D2/CV /BU/B4 /A3→ /D4π /B7/B5 /BP /BI/BF/BA/BL/B1 /CP/D2/CS /BU/B4 /C3 /BC/CB→π /B7π−/B5 /BP /BI/BL/BA/BE/B1/BA /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0 /A0/parenleftbig φ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BG± /BC. /BD/BE± /BC. /BD/BD /BC. /BG/BG± /BC. /BD/BE± /BC. /BD/BD/BC. /BG/BG± /BC. /BD/BE± /BC. /BD/BD /BC. /BG/BG± /BC. /BD/BE± /BC. /BD/BD/BE/BC± /BI /BU/BT/C1 /BC/BG /BV ψ /B4/BE /CB /B5→ /BE/B4 /C3 /B7/C3−/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BG/BH /BL/BC /BU/BT/C1 /BL/BK /C2 /BU/BX/CB /CT /B7/CT−→ /BE/B4 /C3 /B7/C3−/B5/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /A2 /B4/BD/BH/BG/BC/B5 → /C3 /BC/CB /D4/C3− /D2 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BK< /BC. /BK/BK< /BC. /BK/BK< /BC. /BK/BK/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3− /D2→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC< /BD. /BC< /BD. /BC< /BD. /BC/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0 /A0/parenleftbig/A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ/BC< /BC. /BJ/BC< /BC. /BJ/BC< /BC. /BJ/BC/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /B7/D2→ /C3 /BC/CB /D4/C3 /B7/D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0 /A0/parenleftbig /A2 /B4/BD/BH/BG/BC/B5 /C3 /BC/CB /D4→ /C3 /BC/CB /D4/C3− /D2/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BI/BC< /BC. /BI/BC< /BC. /BI/BC< /BC. /BI/BC/BL/BC /BU/BT/C1 /BC/BG /BZ /BU/BX/CB/BE /CT /B7/CT−/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BD /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 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/C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BD /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BE± /BC. /BC/BD± /BC. /BC/BJ /BD/BC/BE/BT /CC/C0/BT/CA /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BD/BC/BE/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 γχcJ /B5/BA/A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BD /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BG /BB/A0/BD/BC/BF /A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BD /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BG /BB/A0/BD/BC/BF /A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BD /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BG /BB/A0/BD/BC/BF /A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BD /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BG /BB/A0/BD/BC/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BF± /BC. /BC/BE± /BC. /BC/BF /BD/BC/BF/BT /CC/C0/BT/CA /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BD/BC/BF/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 γχcJ /B5/BA/A0/parenleftbig γχ/CR /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BG /A0/parenleftbig γχ/CR /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BG /A0/parenleftbig γχ/CR /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BG /A0/parenleftbig γχ/CR /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/parenleftbig γχ/CR /BE /B4/BD /C8 /B5/parenrightbig/A0/BD/BC/BE /BB/A0/BD/BC/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BL± /BC. /BC/BE± /BC. /BC/BK /BD/BC/BG/BT /CC/C0/BT/CA /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BD/BC/BG/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /BU/B4 γχcJ /B5/BA/A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0 /A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0/A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0 /A0/parenleftbig γη/CR /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE± /BC. /BC/BG± /BC. /BC/BI /BE/BH/BI/BC /BD/BC/BH/BT /CC/C0/BT/CA /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BE/BK± /BC. /BC/BI /BD/BC/BI/BZ/BT/C1/CB/BX/CA /BK/BI /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BD/BC/BH/BT /CC/C0/BT/CA /BC/BG /D9/D7/CT/CS /A0η/CR /B4/BD /CB /B5 /BP/BE /BG. /BK± /BG. /BL /C5/CT/CE /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA/BD/BC/BI/BZ/BT/C1/CB/BX/CA /BK/BI /D9/D7/CT/CS /A0η/CR /B4/BD /CB /B5 /BP/BD /BD. /BH± /BG. /BH /C5/CT/CE /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA/A0/parenleftbig γη/CR /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig γη/CR /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/A0/parenleftbig γη/CR /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0 /A0/parenleftbig γη/CR /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC< /BC. /BE/BC/BL/BC /BT /CC/C0/BT/CA /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE /D8/D3 /BD. /BF /BL/BH /BX/BW /CF /BT/CA/BW/CB /BK/BE /BV /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0 /A0/parenleftbig γπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BG< /BH/BG< /BH/BG< /BH/BG/BL/BH /BD/BC/BJ/C4/C1/BU/BX/CA/C5/BT/C6 /BJ/BH /CB/C8/BX/BV /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC/BC /BL/BC /CF/C1 /C1/C3 /BJ/BH /BW /BT/CB/C8 /CT /B7/CT−/BD/BC/BJ/CA/CT/D7/D8/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 ψ /B4/BE /CB /B5→µ /B7µ−/B5/BP/BC /BA /BC /BC /BJ /BJ /BA/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BF/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BI± /BC. /BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG± /BC. /BE/BJ± /BC. /BD/BH /BE/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/BD. /BH/BG± /BC. /BF/BD± /BC. /BE/BC ∼ /BG/BF /BU/BT/C1 /BL/BK /BY /BU/BX/CB ψ /B4/BE /CB /B5→π /B7π−/BEγ /B8 π /B7π−/BFγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BC /BL/BC /BD/BC/BK/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BJ /BW /BT/CB/C8 /CT /B7/CT− < /BD/BD /BL/BC /BD/BC/BL/BU/BT/CA/CC/BX/C4 /BJ/BI /BV/C6/CC/CA /CT /B7/CT−/BD/BC/BK/CA/CT/D7/D8/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /D8/D3/D8/CP/D0 /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /BE/BE/BK /CZ /CT/CE/BA/BD/BC/BL/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/A0/parenleftbig/C2/ψ /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BA/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BD/BE± /BC. /BD/BL± /BC. /BF/BE /BE. /BD/BE± /BC. /BD/BL± /BC. /BF/BE/BE. /BD/BE± /BC. /BD/BL± /BC. /BF/BE /BE. /BD/BE± /BC. /BD/BL± /BC. /BF/BE /BD/BD/BC, /BD/BD/BD/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC/BK± /BC. /BD/BL± /BC. /BF/BF /BE/BC/BC. /BI± /BD/BK. /BK /BD/BD/BC/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γπ /B7π−/BE. /BL/BC± /BD. /BC/BK± /BD. /BC/BJ /BE/BL. /BL± /BD/BD. /BD /BD/BD/BC/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γπ /BCπ /BC/BD/BD/BC/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/BD/BD/BD/BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 π /B7π−/CP/D2/CSπ /BCπ /BC/CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC/BD± /BC. /BC/BG/BD± /BC. /BD/BE/BG /BC. /BF/BC/BD± /BC. /BC/BG/BD± /BC. /BD/BE/BG/BC. /BF/BC/BD± /BC. /BC/BG/BD± /BC. /BD/BE/BG /BC. /BF/BC/BD± /BC. /BC/BG/BD± /BC. /BD/BE/BG/BF/BH. /BI± /BG. /BK /BD/BD/BE/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γπ /B7π−/BD/BD/BE/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA /BD/BC/BE/BH /BD/BC/BE/BH/BD/BC/BE/BH /BD/BC/BE/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC/BG± /BC. /BC/BL/BC± /BC. /BD/BF/BE /BC. /BI/BC/BG± /BC. /BC/BL/BC± /BC. /BD/BF/BE/BC. /BI/BC/BG± /BC. /BC/BL/BC± /BC. /BD/BF/BE /BC. /BI/BC/BG± /BC. /BC/BL/BC± /BC. /BD/BF/BE/BF/BL. /BI± /BH. /BL /BD/BD/BF, /BD/BD/BG/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BA/BH/BI /BL/BC /BI. /BK± /BF. /BD /BD/BD/BF, /BD/BD/BG/BU/BT/C1 /BC/BF /BV /BU/BX/CB ψ /B4/BE /CB /B5→γ /C3 /BC/CB /C3 /BC/CB/BD/BD/BF/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D8/D3 /C3 /B7/C3−/D3 /D6 /C3 /BC/CB /C3 /BC/CB /BA /CF /CT /CW/CP/DA/CT /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /D8/CW/CT/C3 /B7/C3−/D6/CT/D7/D9/D0/D8 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6 /D3/CU /BE /CP/D2/CS /D8/CW/CT /C3 /BC/CB /C3 /BC/CB /D6/CT/D7/D9/D0/D8 /CQ /DD /CP /CU/CP/CR/D8/D3 /D6 /D3/CU /BG /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /C3 /C3/D6/CT/D7/D9/D0/D8/BA/BD/BD/BG/C6/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 /BU/B4 ψ /B4/BE /CB /B5→ /C2/ψπ /B7π−/B5/BP/BC. /BF/BC/BH± /BC. /BC/BD/BI/BA/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BU/BT/C1 /BL/BK /BY /BU/BX/CB ψ /B4/BE /CB /B5→π /B7π−/BFγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE /BL/BC /CH /BT/C5/BT/BW /BT /BJ/BJ /BW /BT/CB/C8 /CT /B7/CT−→ /BFγ/A0/parenleftbig γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/A0/parenleftbig γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0 /A0/parenleftbig γηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BJ/BD± /BD. /BE/BH± /BD. /BI/BG /BK. /BJ/BD± /BD. /BE/BH± /BD. /BI/BG/BK. /BJ/BD± /BD. /BE/BH± /BD. /BI/BG /BK. /BJ/BD± /BD. /BE/BH± /BD. /BI/BG/BG/BD/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γηπ /B7π−/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →γ /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BF /BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /C3 /B7/C3−π /BC < /BD. /BE /BL/BC /BD/BD/BH/CB/BV/C0/BT/CA/CA/BX /BK/BC /C5/CA/C3/BD /CT /B7/CT−/BD/BD/BH/C1/D2/CR/D0/D9/CS/CT/D7 /D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 η /B4/BD/BG/BC/BH/B5 → /C3 /C3π /BA/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BE/BH± /BC. /BC/BH /BC. /BF/BI± /BC. /BE/BH± /BC. /BC/BH/BC. /BF/BI± /BC. /BE/BH± /BC. /BC/BH /BC. /BF/BI± /BC. /BE/BH± /BC. /BC/BH/BD/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γηπ /B7π−/A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 → /C3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /C3 /B7/C3−π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH /BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γ /C3 /BC/CB /C3 /B7π−/B7 /CR/BA/CR/BA/A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BJ/BH/B5 →ηπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BK< /BC. /BK/BK< /BC. /BK/BK< /BC. /BK/BK/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /CA /BU/BX/CB/BE ψ /B4/BE /CB /B5→γηπ /B7π−/A0/parenleftbig γ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig γ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/A0/parenleftbig γ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0 /A0/parenleftbig γ /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BL. /BI± /BE. /BK± /BH. /BC /BF/BL. /BI± /BE. /BK± /BH. /BC/BF/BL. /BI± /BE. /BK± /BH. /BC /BF/BL. /BI± /BE. /BK± /BH. /BC/BH/BK/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /C3∗ /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig γ /C3∗ /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/A0/parenleftbig γ /C3∗ /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0 /A0/parenleftbig γ /C3∗ /BC/C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BJ. /BC± /BI. /BD± /BJ. /BE /BF/BJ. /BC± /BI. /BD± /BJ. /BE/BF/BJ. /BC± /BI. /BD± /BJ. /BE /BF/BJ. /BC± /BI. /BD± /BJ. /BE/BE/BF/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /C3∗ /BC /C3∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig γ /C3∗ /BC /C3∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/A0/parenleftbig γ /C3∗ /BC /C3∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0 /A0/parenleftbig γ /C3∗ /BC /C3∗ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG. /BC± /BG. /BH± /BH. /BC /BE/BG. /BC± /BG. /BH± /BH. /BC/BE/BG. /BC± /BG. /BH± /BH. /BC /BE/BG. /BC± /BG. /BH± /BH. /BC/BG/BD /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig γ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/A0/parenleftbig γ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0 /A0/parenleftbig γ /C3 /BC/CB /C3 /B7π−/B7/CR /BA /CR /BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH. /BI± /BF. /BI± /BF. /BI /BE/BH. /BI± /BF. /BI± /BF. /BI/BE/BH. /BI± /BF. /BI± /BF. /BI /BE/BH. /BI± /BF. /BI± /BF. /BI/BD/BD/BH /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0 /A0/parenleftbig γ /C3 /B7/C3−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL. /BD± /BE. /BJ± /BG. /BF /BD/BL. /BD± /BE. /BJ± /BG. /BF/BD/BL. /BD± /BE. /BJ± /BG. /BF /BD/BL. /BD± /BE. /BJ± /BG. /BF/BD/BF/BE /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /D4 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/B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BK± /BD. /BE± /BC. /BJ /BE. /BK± /BD. /BE± /BC. /BJ/BE. /BK± /BD. /BE± /BC. /BJ /BE. /BK± /BD. /BE± /BC. /BJ/BD/BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig γ /BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/A0/parenleftbig γ /BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0 /A0/parenleftbig γ /BE/B4π /B7π−/B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BE< /BE/BE< /BE/BE< /BE/BE/BL/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BW /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BE /CB /B5/A0/parenleftbig γ /BF/B4π 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/BD/BC/BE/BI /BD/BC/BE/BI/BD/BC/BE/BI /BD/BC/BE/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BE /CB /B5/B8ψ /B4/BF/BJ/BJ/BC/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BY /C8/CA /BW/BJ/BG /BD/BD/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/BU/CA/C7/BZ/C1/BT/C6/C1 /BC/BH /C8/C4 /BU/BI/BD/BC /BD/BJ/BJ /C5/BA /BT/D1/CQ /D6/D3/CV/CX/CP/D2/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BK/BH/BF /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/CD/C7 /BC/BH /C6/C8 /BT/BJ/BI/BD /BE/BI/BL /BY/BA/B9/C3/BA /BZ/D9/D3 /CT/D8 /CP/D0/BA/CE /C7/C4/C7/CB/C0/C1/C6 /BC/BH /C8/CA /BW/BJ/BD /BD/BD/BG/BC/BC/BF /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/BT/BU/C4/C1/C3/C1/C5 /BC/BG/C1 /C8/CA /BW/BJ/BC /BC/BL/BE/BC/BC/BG /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/C2 /C8/CA/C4 /BL/BF /BD/BD/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/CD /BC/BG/BU /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BC/BD /C3/BA/B9/CH/BA /C4/CX/D9/B8 /C3/BA/B9/BA/CC/BA /BV/CW/CP/D3/CF /BT/C6/BZ /BC/BG/BV /C8/CA /BW/BJ/BC /BC/BJ/BJ/BH/BC/BH /C8 /BA/CF /CP/D2/CV/B8 /CG/BA/C0/BA /C5/D3/B8 /BV/BA/CI/BA /CH /D9/CP/D2/BU/BT/C1 /BC/BC/BX /C8/CA /BW/BI/BE /BC/BF/BE/BC/BC/BE /C2/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C6 /BL/BK /C8/CA/C4 /BK/BC /BH/BC/BI/BC /CH/BA/C9/BA /BV/CW/CT/D2/B8 /BX/BA /BU/D6/CP/CP/D8/CT/D2/CB/CD/CI/CD/C3/C1 /BL/BK /C8/CA /BW/BH/BJ /BH/BJ/BD/BJ /C5/BA /CB/D9/DE/D9/CZ/CX/BU/BT/CA/BT /CC/BX /BK/BF /C8/C4 /BD/BE/BD/BU /BG/BG/BL /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C4/C7/C1/BV/B8 /CB/C0/C5/C8 /B8/C1 /C6 /BW /B5/BT /CD/BU/BX/CA/CC /BJ/BH/BU /C8/CA/C4 /BF/BF /BD/BI/BE/BG /C2/BA/C2/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/C5/C1/CC/B8 /BU/C6/C4/B5/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BJ/BH/BU /C8/C4 /BH/BJ/BU /BG/BC/BJ /CF/BA /BU/D6/CP/D9/D2/D7/CR/CW/DB /CT/CX/CV /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/C5/BX/CA/C1/C6/C1 /BJ/BH /C8/CA/C4 /BF/BH /BG/BK/BF /CD/BA /BV/CP/D1/CT/D6/CX/D2/CX /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /CB/C4/BT /BV/B5/BY/BX/C4/BW/C5/BT/C6 /BJ/BH/BU /C8/CA/C4 /BF/BH /BK/BE/BD /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/BZ/CA/BX/BV/C7 /BJ/BH /C8/C4 /BH/BI/BU /BF/BI/BJ /C5/BA /BZ/D6/CT/CR/D3/B8 /BZ/BA /C8 /CP/D2/CR/CW/CT/D6/CX/B9/CB/D6/CX/DA/CP/D7/D8/CP/DA/CP/B8 /CH/BA /CB/D6/CX/DA/CP/D7/D8/CP/DA/CP/C2/BT /BV/C3/CB/C7/C6 /BJ/BH /C6/C1/C5 /BD/BE/BK/BD/BF /C2/BA/BW/BA /C2/CP/CR/CZ/D7/D3/D2/B8 /BW/BA/C4/BA /CB/CR/CW/CP /D6/D6/CT /B4/C4/BU/C4/B5/CB/C1/C5/C8/CB/C7/C6 /BJ/BH /C8/CA/C4 /BF/BH /BI/BL/BL /C2/BA/CF/BA /CB/CX/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/CC /BT/C6/B8 /C8/BX/C6/C6/B5/BT/BU/CA/BT/C5/CB /BJ/BG /C8/CA/C4 /BF/BF /BD/BG/BH/BF /BZ/BA/CB/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 ψ /B4/BF/BJ/BJ/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ψ /B4/BF/BJ/BJ/BC/B5 /C5/BT/CB/CBψ /B4/BF/BJ/BJ/BC/B5 /C5/BT/CB/CBψ /B4/BF/BJ/BJ/BC/B5 /C5/BT/CB/CBψ /B4/BF/BJ/BJ/BC/B5 /C5/BT/CB/CB/C7/CD/CA /BY/C1/CC /CX/D2/CR/D0/D9/CS/CT/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D1ψ /B4/BE /CB /B5 /B8 /D1ψ /B4/BF/BJ/BJ/BC/B5 /B8/CP /D2 /CS /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BJ/BJ/BE. /BL/BE± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BF/BJ/BJ/BE. /BL/BE± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BF/BJ/BJ/BE. /BL/BE± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BF/BJ/BJ/BE. /BL/BE± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BF/BJ/BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BJ/BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BJ/BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BJ/BJ/BH. /BE± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT/D0/D3 /DB/BA /BF/BJ/BJ/BE. /BC± /BD. /BL /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BF/BJ/BJ/BH. /BH± /BE. /BG± /BC. /BH /BH/BJ /BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /BU→ /BW /BW/C3 /BF/BJ/BJ/BI ± /BH± /BG /BI/BK /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /BU /B7→ /BW /BC /BW /BC/C3 /B7 /BF/BJ/BJ/BK. /BK± /BD. /BL± /BC. /BL /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BX /BU/BT/BU/CA /CT /B7/CT−→ /BW /BWγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BJ/BJ/BK. /BG± /BF. /BC± /BD. /BF /BF/BG /BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /CB/D9/D4/BA /CQ /DD /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP/BC◦/BA WEIGHTED AVERAGE 3775.2 ±1.7 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. AUBERT 07BE BABR 2.9BRODZICKA 08 BELL 0.0AUBERT 08B BABR 0.0ABLIKIM 08D BES2 2.8χ2 5.8 (Confidence Level = 0.122) 3760 3765 3770 3775 3780 3785 3790 3795 ψ /B4/BF/BJ/BJ/BC/B5 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5/C7/CD/CA /BY/C1/CC /CX/D2/CR/D0/D9/CS/CT/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D1ψ /B4/BE /CB /B5 /B8 /D1ψ /B4/BF/BJ/BJ/BC/B5 /B8/CP /D2 /CS /D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BI. /BK/BF± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BK/BI. /BK/BF± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BK/BI. /BK/BF± /BC. /BF/BH /C7/CD/CA /BY/C1/CC /BK/BI. /BK/BF± /BC. /BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BK/BI. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BI. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BI. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BI. /BI± /BC. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BK/BI. /BL± /BC. /BG /BE/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BX /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BK/BI. /BJ± /BC. /BJ /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BK/BC± /BE /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BC /C5/CA/C3/BE /CT /B7/CT−/BK/BI± /BE /BF/BU/BT /BV/C1/C6/C7 /BJ/BK /BW/C4/BV/C7 /CT /B7/CT−/BK/BK± /BF /CA/BT/C8/C1/BW/C1/CB /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BE/BU/BX/CB/B9/C1 /C1 ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS /B4/D7/CT/CT /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /B5/BA /BF/CB/C8/BX/BT/CA ψ /B4/BE /CB /B5 /D1/CP/D7/D7 /D7/D9/CQ/D8/D6/CP/CR/D8/CT/CS /B4/D7/CT/CT /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BC/B5/BAWEIGHTED AVERAGE 86.6 ±0.7 (Error scaled by 2.0) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. RAPIDIS 77 LGWBACINO 78 DLCO 0.1SCHINDLER 80 MRK2 11.1ABLIKIM 06L BES2 0.0ABLIKIM 07E BES2 0.4χ2 11.6 (Confidence Level = 0.009) 75 80 85 90 95 100/D1ψ /B4/BF/BJ/BJ/BC/B5− /D1ψ /B4/BE /CB /B5 /B4/C5/CT/CE/B5 ψ /B4/BF/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BF/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BF/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BF/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ. /BF± /BD. /BC/C7 /CD /CA /BY /C1 /CC /BE/BJ. /BF± /BD. /BC/C7 /CD /CA /BY /C1 /CC/BE/BJ. /BF± /BD. /BC /C7/CD/CA /BY/C1/CC /BE/BJ. /BF± /BD. /BC /C7/CD/CA /BY/C1/CC/BE/BJ. /BI± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ. /BI± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE/BJ. /BI± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE/BJ. /BI± /BD. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BC. /BG± /BK. /BH /BG/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BE/BJ± /BD/BC± /BH /BI/BK /BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /BU/BX/C4/C4 /BU /B7→ /BW /BC /BW /BC/C3 /B7 /BE/BK. /BH± /BD. /BE± /BC. /BE /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BX /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BE/BF. /BH± /BF. /BJ± /BC. /BL /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BX /BU/BT/BU/CA /CT /B7/CT−→ /BW /BWγ /BE/BI. /BL± /BE. /BG± /BC. /BF /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE/BG± /BH /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BC /C5/CA/C3/BE /CT /B7/CT−/BE/BG± /BH /BU/BT /BV/C1/C6/C7 /BJ/BK /BW/C4/BV/C7 /CT /B7/CT−/BE/BK± /BH /CA/BT/C8/C1/BW/C1/CB /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BG/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP/BC◦/BA ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BF/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /CS/D3/D1/CX/D2/CP/D2/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT /D8/D3 /BW /BW /B8ψ /B4/BF/BJ/BJ/BC/B5 /DB /CP/D7 /CU/D3/D9/D2/CS/D8/D3 /CS/CT/CR/CP /DD /CX/D2/D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /D8/CW/CT /C2/ψ /B4/BU/BT/C1 /BC/BH/B8 /BT/BW /BT/C5 /BC/BI/B5/BA/BT/BW /BT/C5/CB /BC/BI /CP/D2/CS /C0/CD/BT/C6/BZ /BC/BI /BT /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /D0/CX/CV/CW/D8/CW/CP/CS/D6/D3/D2/D7 /CP/D2/CS /CU/D3/D9/D2/CS /CP /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/D0/DD /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /D7/CX/CV/D2/CP/D0 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D8 /D3φη /D3/D2/D0/DD/B4/BT/BW /BT/C5/CB /BC/BI/B5/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /BW /BW /B4/BK/BH. /BF± /BF. /BE /B5/B1/A0/BE /BW /BC /BW /BC/B4/BG/BK. /BJ± /BF. /BE /B5/B1/A0/BF /BW /B7/BW−/B4/BF/BI. /BD± /BE. /BK /B5/B1/A0/BG /C2/ψπ /B7π−/B4 /BD. /BL/BF± /BC. /BE/BK/B5× /BD/BC− /BF/A0/BH /C2/ψπ /BCπ /BC/B4 /BK. /BC± /BF. /BC /B5× /BD/BC− /BG/A0/BI /C2/ψη /B4 /BL± /BG /B5× /BD/BC− /BG/A0/BJ /C2/ψπ /BC< /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BKγχ/CR /BC /B4 /BJ. /BF± /BC. /BL /B5× /BD/BC− /BF/A0/BLγχ/CR /BD /B4 /BE. /BL± /BC. /BI /B5× /BD/BC− /BF/A0/BD/BCγχ/CR /BE < /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BD /CT /B7/CT−/B4 /BL. /BJ± /BC. /BJ /B5× /BD/BC− /BI/CB/BP/BD/BA/BE/A0/BD/BE /C3 /BC/CB /C3 /BC/C4< /BD. /BE × /BD/BC− /BH/BV/C4/BP/BL/BC/B1/A0/BD/BF /BE/B4π /B7π−/B5 < /BD. /BD/BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BG /BE/B4π /B7π−/B5π /BC< /BD. /BC/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BH ωπ /B7π−< /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BI /BF/B4π /B7π−/B5 < /BL. /BD × /BD/BC− /BF/A0/BD/BJ /BF/B4π /B7π−/B5π /BC< /BD. /BF/BJ /B1/A0/BD/BKηπ /B7π−< /BD. /BE/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BD/BLρ /BCπ /B7π−< /BI. /BL × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BCη /BFπ < /BD. /BF/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BDη /BE/B4π /B7π−/B5 < /BE. /BG/BF /B1/A0/BE/BEη/prime/BFπ < /BE. /BG/BG × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BE/BF /C3 /B7/C3−π /B7π−< /BL. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BG φπ /B7π−< /BG. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BE/BHφπ /BC/D2/D3/D8 /D7/CT/CT/D2/A0/BE/BIφη /B4 /BF. /BD± /BC. /BJ /B5× /BD/BC− /BG/A0/BE/BJ /BG/B4π /B7π−/B5 < /BD. /BI/BJ /B1 /BV/C4/BP/BL/BC/B1/A0/BE/BK /BG/B4π /B7π−/B5π /BC< /BF. /BC/BI /B1 /BV/C4/BP/BL/BC/B1/A0/BE/BLφ /CU/BC /B4/BL/BK/BC/B5 < /BG. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BC /C3 /B7/C3−π /B7π−π /BC< /BE. /BF/BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BD /C3 /B7/C3−ρ /BCπ /BC< /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1 /BD/BC/BE/BJ /BD/BC/BE/BJ/BD/BC/BE/BJ /BD/BC/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BF/BJ/BJ/BC/B5 /A0/BF/BE /C3 /B7/C3−ρ /B7π−< /BD. /BG/BI /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BF ω /C3 /B7/C3−< /BF. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BF/BG φπ /B7π−π /BC< /BF. /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BH /C3∗ /BC/C3−π /B7π /BC/B7 /CR/BA/CR/BA < /BD. /BI/BE /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BI /C3∗ /B7/C3−π /B7π−/B7 /CR/BA/CR/BA < /BF. /BE/BF /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BJ /C3 /B7/C3−/BE/B4π /B7π−/B5 < /BD. /BC/BF /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BK /C3 /B7/C3−/BE/B4π /B7π−/B5π /BC< /BF. /BI/BC /B1 /BV/C4/BP/BL/BC/B1/A0/BF/BLη /C3 /B7/C3−< /BG. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BCρ /BC/C3 /B7/C3−< /BH. /BC × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BD /BE/B4 /C3 /B7/C3−/B5 < /BI. /BC × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BEφ /C3 /B7/C3−< /BJ. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BF /BE/B4 /C3 /B7/C3−/B5π /BC< /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BG /BE/B4 /C3 /B7/C3−/B5π /B7π−< /BF. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BH /C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA < /BL. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BG/BI /D4 /D4π /BC< /BD. /BE × /BD/BC− /BF/A0/BG/BJ /D4 /D4π /B7π−< /BH. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BK /A3 /A3 < /BD. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BG/BL /D4 /D4π /B7π−π /BC< /BD. /BK/BH × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BC ω /D4 /D4 < /BE. /BL × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BD /A3 /A3π /BC< /BD. /BE × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BE /D4 /D4 /BE/B4π /B7π−/B5 < /BE. /BI × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BFη /D4 /D4 < /BH. /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BGρ /BC/D4 /D4 < /BD. /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BH/BH /D4 /D4/C3 /B7/C3−< /BF. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BIφ /D4 /D4 < /BD. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BJ /A3 /A3π /B7π−< /BE. /BH × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BK /A3 /D4/C3 /B7< /BE. /BK × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BL /A3 /D4/C3 /B7π /B7π−< /BI. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BI/BCπ /B7π−π /BC/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BD ρπ /D2/D3/D8 /D7/CT/CT/D2/A0/BI/BEωπ /BC/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BFρη /D2/D3/D8 /D7/CT/CT/D2/A0/BI/BGωη /D2/D3/D8 /D7/CT/CT/D2/A0/BI/BHρη/prime/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BIωη/prime/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BJφη/prime/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BK /C3∗ /BC /C3 /BC/D2/D3/D8 /D7/CT/CT/D2/A0/BI/BL /C3∗ /B7/C3−/D2/D3/D8 /D7/CT/CT/D2/A0/BJ/BC /CQ/BDπ /D2/D3/D8 /D7/CT/CT/D2 ψ /B4/BF/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BF/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BF/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BF/BJ/BJ/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BD/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BE/BI/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BE/BI/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BE/BI/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA/BC. /BE/BH/BL± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BL± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BH/BL± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BH/BL± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA /BC. /BE/BE± /BC. /BC/BH /BH/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /BC. /BE/BJ/BJ± /BC. /BC/BD/BD± /BC. /BC/BD/BF /BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BX /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BE/BC/BG± /BC. /BC/BC/BF /B7/BC. /BC/BG/BD − /BC. /BC/BE/BJ /BD/BA/BG/BE/BJ/C5 /BI/BU/BX/CB/CB/C7/C6 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BE/BJ/BI± /BC. /BC/BH/BC /CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BC /C5/CA/C3/BE /CT /B7/CT−/BC. /BD/BK± /BC. /BC/BI /BU/BT /BV/C1/C6/C7 /BJ/BK /BW/C4/BV/C7 /CT /B7/CT− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BJ± /BC. /BC/BL /BJ/CA/BT/C8/C1/BW/C1/CB /BJ/BJ /C4/BZ/CF /CT /B7/CT−/BH/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP/BC◦/BA /BI/BU/BX/CB/CB/C7/C6 /BC/BI /D1/CT/CP/D7/D9/D6/CT σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → /CW/CP/CS/D6/D3/D2/D7/B5 /BP /BI . /BF/BK± /BC. /BC/BK /B7/BC. /BG/BD − /BC. /BF/BC /D2/CQ/CP/D8√ s /BP /BF/BJ/BJ/BF ± /BD /C5/CT/CE/B8 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 /A0/CT/CT /CU/D6/D3/D1 /D8/CW/CT /BU/D3 /D6/D2/B9/D0/CT/DA/CT/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /D9/D7/CX/D2/CV ψ /B4/BF/BJ/BJ/BC/B5 /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CU/D6/D3/D1 /D3/D9/D6 /BE/BC/BC/BG /CT/CS/CX/D8/CX/D3/D2/BA/BJ/CB/CT/CT /CP/D0/D7/D3 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 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/BC. /BC/BF/BJ± /BC. /BC/BE/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /BW /B7/BW− /BC. /BF/BH/BJ± /BC. /BC/BD/BD± /BC. /BC/BF/BG /BD/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BI /C6 /BU/BX/CB/BE /CT /B7/CT−→ /BW /B7/BW−/A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW /B7/BW−/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW /B7/BW−/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW /B7/BW−/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW /B7/BW−/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BI/BC± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BI/BC± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BI/BC± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BI/BC± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BF/BL± /BC. /BF/BD± /BC. /BD/BE /C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /BW /BWγ /BD. /BJ/BK± /BC. /BF/BF± /BC. /BE/BG /BT /CD/BU/BX/CA/CC /BC/BJ /BU/BX /BU/BT/BU/CA /CT /B7/CT−→ /BW /BWγ /BD. /BE/BH/BK± /BC. /BC/BD/BI± /BC. /BC/BD/BG /BW/C7/BU/BU/CB /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /BW /BW /BD. /BE/BJ± /BC. /BD/BE± /BC. /BC/BK /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BU/BX/CB/BE /CT /B7/CT−→ /BW /BW/BE. /BG/BF± /BD. /BH/BC± /BC. /BG/BF /BF/BG /BD/BD/BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /BU /B7→ψ /B4/BF/BJ/BJ/BC/B5 /C3 /B7/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 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/BC/BK/BC± /BC. /BC/BE/BH± /BC. /BC/BD/BI/BC. /BC/BK/BC± /BC. /BC/BE/BH± /BC. /BC/BD/BI /BC. /BC/BK/BC± /BC. /BC/BE/BH± /BC. /BC/BD/BI/BF/BL± /BD/BG /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ± /BF/BF± /BE/BE /BK/BJ± /BF/BF± /BE/BE/BK/BJ± /BF/BF± /BE/BE /BK/BJ± /BF/BF± /BE/BE/BE/BE± /BD/BC /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BK< /BE/BK< /BE/BK< /BE/BK/BL/BC < /BD/BC /BT/BW /BT/C5 /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BF± /BC. /BJ± /BC. /BI /BJ. /BF± /BC. /BJ± /BC. /BI/BJ. /BF± /BC. /BJ± /BC. /BI /BJ. /BF± /BC. /BJ± /BC. /BI/BE/BJ/BG± /BE/BJ /BD/BE/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γ /B7 /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BG /BL/BC /BD/BF/BV/C7 /BT/C6 /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γγ /C2/ψ/A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL± /BC. /BH± /BC. /BG /BE. /BL± /BC. /BH± /BC. /BG/BE. /BL± /BC. /BH± /BC. /BG /BE. /BL± /BC. /BH± /BC. /BG /BD/BG/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γ /B7 /CW/CP/CS/D6/D3/D2/D7/B8 γγ /C2/ψ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF. /BL± /BD. /BG± /BC. /BI /BH/BG± /BD/BJ /BD/BH/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γ /B7 /CW/CP/CS/D6/D3/D2/D7 /BE. /BK± /BC. /BH± /BC. /BG /BH/BF± /BD/BC /BD/BF/BV/C7 /BT/C6 /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γγ /C2/ψ/A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BL /BB/A0/BG /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BL /BB/A0/BG/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BL± /BC. /BF/BD± /BC. /BE/BI /BD. /BG/BL± /BC. /BF/BD± /BC. /BE/BI/BD. /BG/BL± /BC. /BF/BD± /BC. /BE/BI /BD. /BG/BL± /BC. /BF/BD± /BC. /BE/BI/BH/BF± /BD/BC /BD/BI/BV/C7 /BT/C6 /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γγ /C2/ψ/A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BD/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BD/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BD/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BD/parenrightbig/A0/BK /BB/A0/BL/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BH± /BC. /BI /BD/BJ/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig γχ/CR /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig γχ/CR /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig γχ/CR /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig γχ/CR /BE/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BD/BF/BV/C7 /BT/C6 /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γγ /C2/ψ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BC /BL/BC /BD/BK/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → γ /B7 /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BE/parenrightbig/A0/BK /BB/A0/BD/BC /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BE/parenrightbig/A0/BK /BB/A0/BD/BC /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BE/parenrightbig/A0/BK /BB/A0/BD/BC /A0/parenleftbig γχ/CR /BC/parenrightbig/BB/A0/parenleftbig γχ/CR /BE/parenrightbig/A0/BK /BB/A0/BD/BC/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK /BL/BC /BD/BJ/BU/CA/C1/BX/CA/BX /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BL/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BL/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BL/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BD. /BF± /BC. /BE /BD. /BF± /BC. /BE/BD. /BF± /BC. /BE /BD. /BF± /BC. /BE/CA/BT/C8/C1/BW/C1/CB /BJ/BJ /C4/BZ/CF /CT /B7/CT−/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3 /BC/C4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BD/BL/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD /BL/BC /BE/BC/BT/BU/C4/C1/C3/C1/C5 /BC/BG /BY /BU/BX/CB /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /BD/BC/BE/BK /BD/BC/BE/BK/BD/BC/BE/BK /BD/BC/BE/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BF/BJ/BJ/BC/B5 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD. /BE< /BD/BD. /BE< /BD/BD. /BE< /BD/BD. /BE/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BK /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/BE/B4π /B7π−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 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/B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig/C3∗ /B7/C3−π /B7π−/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF/BE/BF< /BF/BE/BF< /BF/BE/BF< /BF/BE/BF/BL/BC /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C1 /BU/BX/CB/BE /BF/BA/BJ/BJ /CT /B7/CT−/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig/C3 /B7/C3−/BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF< /BD/BC. /BF/BL/BC 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/B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig η /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BD< /BG. /BD< /BG. /BD< /BG. /BD/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig ρ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig ρ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig ρ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig ρ /BC/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC< /BH. /BC< /BH. /BC< /BH. /BC/BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BC< /BI. /BC< /BI. /BC< /BI. /BC/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BJ /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig φ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BH< /BJ. /BH< /BJ. /BH< /BJ. /BH/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BG /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL< /BE. /BL< /BE. /BL< /BE. /BL/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BI /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig/BE/B4 /C3 /B7/C3−/B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE< /BF. /BE< /BF. /BE< /BF. /BE/BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig/C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig/C3∗ /BC/C3−π /B7/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BL. /BJ< /BL. /BJ< /BL. /BJ< /BL. /BJ/BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /BD/BC/BE/BL /BD/BC/BE/BL/BD/BC/BE/BL /BD/BC/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BF/BJ/BJ/BC/B5/B8 /C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig/D4 /D4π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE< /BD/BE< /BD/BE< /BD/BE /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BK< /BH. /BK< /BH. /BK< /BH. /BK/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig/A3 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG /BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig/D4 /D4π /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BK. /BH< /BD/BK. /BH< /BD/BK. /BH< /BD/BK. /BH/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BJ/BF /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig ω /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL< /BE. /BL< /BE. /BL< /BE. /BL/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BC /BL/BC /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C1 /BU/BX/CB/BE /BF/BA/BJ/BJ /CT /B7/CT−/A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig/A3 /A3π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BE< /BD/BE< /BD/BE< /BD/BE/BL/BC /BE/BG/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /C1 /BU/BX/CB/BE /BF/BA/BJ/BJ /CT /B7/CT−/A0/parenleftbig/D4 /D4 /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/D4 /D4 /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig/D4 /D4 /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/D4 /D4 /BE/B4π /B7π−/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0 /A0/parenleftbig η /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BG< /BH. /BG< /BH. /BG< /BH. /BG/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig ρ /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig ρ /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/A0/parenleftbig ρ /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0 /A0/parenleftbig ρ /BC/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ< /BD. /BJ< /BD. /BJ< /BD. /BJ/BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0 /A0/parenleftbig/D4 /D4/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE< /BF. /BE< /BF. /BE< /BF. /BE/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BD /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0 /A0/parenleftbig φ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BU /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0 /A0/parenleftbig/A3 /A3π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BL /BL/BC /BE/BE, /BE/BF/BT/BU/C4/C1/C3/C1/C5 /BC/BJ /BY /BU/BX/CB/BE /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BK< /BE. /BK< /BE. /BK< /BE. /BK/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5/A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0 /A0/parenleftbig/A3 /D4/C3 /B7π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BF< /BI. /BF< /BI. /BF< /BI. /BF/BL/BC /BE/BD/C0/CD/BT/C6/BZ /BC/BI /BT /BV/C4/BX/C7 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /BK/C6/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /BL/CD/D7/CX/D2/CV σobs/BP/BJ. /BC/BJ± /BC. /BH/BK /D2/CQ/CP/D2/CS /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /BD/BC/BY /D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU σ /B4 /CT /B7/CT−→ /BW /BW /B5/CP /D8√ s /BP /BF/BJ/BJ/BF /C5/CT/CE/B8 /D9/D7/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5/D6/CT/D7/D3/D2/CP/D2/CR/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C4 /BA /BD/BD/CB/CT/CT /BT/BW/C4/BX/CA /BK/BK /BV /CU/D3 /D6 /D3/D0/CS/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CX/D7 /D5/D9/CP/D2/D8/CX/D8 /DD /BA/BD/BE/CD/D7/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BC /B5/BP /BL . /BF/BF± /BC. /BD/BG± /BC. /BI/BD /B1 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG/B8 ψ /B4/BE /CB /B5/D1 /CP /D7 /D7 /CP /D2 /CS/DB/CX/CS/D8/CW /CU/D6/D3/D1 /C8/BW/BZ /BC/BG/B8 /CP/D2/CS /A0ee /B4ψ /B4/BE /CB /B5/B5 /BP /BE . /BH/BG± /BC. /BC/BF± /BC. /BD/BD /CZ /CT/CE /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BI/BA /BD/BF/CD/D7/CX/D2/CV /A0ee /B4ψ /B4/BE /CB /B5/B5 /BP /B4 /BE . /BH/BG± /BC. /BC/BF± /BC. /BD/BD/B5 /CZ /CT/CE /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BI /CP/D2/CS /D8/CP/CZ/CX/D2/CV σ /B4 /CT /B7/CT−→/BW /BW /B5 /CU /D6 /D3 /D1/C0 /BX/BC /BH /CU /D3 /D6σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5/BA /BD/BG/BT/DA/CT/D6/CP/CV/CT/D7 /D8/CW/CT /D8 /DB /D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /BV/C7 /BT/C6 /BC/BI /BT /CP/D2/CS /BU/CA/C1/BX/CA/BX /BC/BI/BA /BD/BH/CD/D7/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BD /B5/BP /BL . /BC/BJ± /BC. /BD/BD± /BC. /BH/BG /B1 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG/B8 ψ /B4/BE /CB /B5/D1 /CP /D7 /D7 /CP /D2 /CS/DB/CX/CS/D8/CW /CU/D6/D3/D1 /C8/BW/BZ /BC/BG/B8 /CP/D2/CS /A0ee /B4ψ /B4/BE /CB /B5/B5 /BP /BE . /BH/BG± /BC. /BC/BF± /BC. /BD/BD /CZ /CT/CE /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BI/BA /BD/BI/CD/D7/CX/D2/CV /BU/B4 ψ /B4/BF/BJ/BJ/BC/B5 → /C2/ψπ /B7π−/B5/BP /B4 /BD . /BK/BL± /BC. /BE/BC± /BC. /BE/BC/B5× /BD/BC− /BF/CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BI/BA /BD/BJ/C6/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /BU/CA/C1/BX/CA/BX /BC/BI/BA /BD/BK/CD/D7/CT/D7 /BU/B4 ψ /B4/BE /CB /B5→γχ/CR /BE /B5/BP /BL . /BE/BE± /BC. /BD/BD± /BC. /BG/BI /B1 /CU/D6/D3/D1 /BT /CC/C0/BT/CA /BC/BG/B8 ψ /B4/BE /CB /B5/D1 /CP /D7 /D7 /CP /D2 /CS/DB/CX/CS/D8/CW /CU/D6/D3/D1 /C8/BW/BZ /BC/BG/B8 /CP/D2/CS /A0ee /B4ψ /B4/BE /CB /B5/B5 /BP /BE . /BH/BG± /BC. /BC/BF± /BC. /BD/BD /CZ /CT/CE /CU/D6/D3/D1 /BT/BW /BT/C5 /BC/BI/BA /BD/BL/CD/D7/CX/D2/CV σ /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 → /CW/CP/CS/D6/D3/D2/D7/B5 /BP /B4/BI . /BF/BK± /BC. /BC/BK /B7/BC. /BG/BD − /BC. /BF/BC /B5 /D2/CQ/CU/D6/D3/D1 /BU/BX/CB/CB/C7/C6 /BC/BI/CP/D2/CS /BU/B4 /C3 /BC/CB→π /B7π−/B5/BP/BC. /BI/BK/BL/BH± /BC. /BC/BC/BD/BG/BA /BE/BC/CD/D7/CX/D2/CV /BU/B4 /C3 /BC/CB→π /B7π−/B5/BP /BC. /BI/BK/BI/BC± /BC. /BC/BC/BE/BJ/BA/BE/BD/CD/D7/CX/D2/CV σtot /B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 /BP /BJ . /BL± /BC. /BI /D2/CQ/CP/D8 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA/BE/BE/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/AB/CT/CR/D8/D7 /CQ/CT/D8 /DB /CT/CT/D2 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D2/CS /CR/D3/D2/D8/CX/D2/D9/D9/D1 /CR/CP/D2 /CQ/CT /D2/CT/CV/D0/CT/CR/D8/CT/CS/BA /BE/BF/CD/D7/CX/D2/CV σobs/B4 /CT /B7/CT−→ψ /B4/BF/BJ/BJ/BC/B5 /B5 /BP /BJ . /BD/BH± /BC. /BF/BK /D2/CQ/BA /BE/BG/CD/D7/CX/D2/CV σ /D3/CQ/D7/BP/BJ. /BD/BH± /BC. /BE/BJ± /BC. /BE/BJ /D2/CQ/CP/D2/CS /D2/CT/CV/D0/CT/CR/D8/CX/D2/CV /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT/BA /BE/BH/BV/D3/D1/D4/CP /D6/CX/D2/CVσ /B4 /CT /B7/CT−→φη /B5/CP /D8√ s /BP /BF/BA/BJ/BJ/BF /BZ/CT/CE /CP/D2/CS√ s /BP /BF/BA/BI/BJ/BD /BZ/CT/CE/B8 /CP/D2/CS /D9/D7/CX/D2/CV σ /B4ψ /B4/BF/BJ/BJ/BC/B5 → /BW /BW /B5/BP /BI. /BF/BL± /BC. /BE/BC /D2/CQ/BA ψ /B4/BF/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BF/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BF/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BF/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BU /C8/C4 /BU/BI/BH/BL /BJ/BG /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BW /C8/C4 /BU/BI/BI/BC /BF/BD/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BK/BU /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BE/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C7/BW/CI/C1/BV/C3/BT /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BL/BE/BC/BC/BD /C2/BA /BU/D6/D3 /CS/DE/CX/CR/CZ /CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BF/CA /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/BU /C8/C4 /BU/BI/BH/BC /BD/BD/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/BX /C8/C4 /BU/BI/BH/BE /BE/BF/BK /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/BY /C8/C4 /BU/BI/BH/BI /BF/BC /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/C1 /BX/C8/C2 /BV/BH/BE /BK/BC/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BJ/C3 /C8/CA /BW/BJ/BI /BD/BE/BE/BC/BC/BE /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BU/BX /C8/CA /BW/BJ/BI /BD/BD/BD/BD/BC/BH/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C7/BU/BU/CB /BC/BJ /C8/CA /BW/BJ/BI /BD/BD/BE/BC/BC/BD /CB/BA /BW/D3/CQ/CQ/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C4 /C8/CA/C4 /BL/BJ /BD/BE/BD/BK/BC/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BI/C6 /C8/C4 /BU/BI/BG/BD /BD/BG/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5 /BC/BI /C8/CA/C4 /BL/BI /BC/BK/BE/BC/BC/BG /C6/BA/BX/BA /BT/CS/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB/BC/BI /C8/CA /BW/BJ/BF /BC/BD/BE/BC/BC/BE /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CB/CB/C7/C6 /BC/BI /C8/CA/C4 /BL/BI /BC/BL/BE/BC/BC/BE /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C1/BX/CA/BX /BC/BI /C8/CA /BW/BJ/BG /BC/BF/BD/BD/BC/BI/CA /CA/BA/BT/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7 /BT/C6 /BC/BI/BT /C8/CA/C4 /BL/BI /BD/BK/BE/BC/BC/BE /CC/BA/BX/BA /BV/D3/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BI /C8/CA /BW/BJ/BG /BC/BD/BE/BC/BC/BH /BW/BA /BV/D6/D3/D2/CX/D2/B9/C0/CT/D2/D2/CT/D7/D7/DD /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/CD/BT/C6/BZ /BC/BI/BT /C8/CA/C4 /BL/BI /BC/BF/BE/BC/BC/BF /BZ/BA/CB/BA /C0/D9/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BC/BH /C8/C4 /BU/BI/BC/BH /BI/BF /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX /BC/BH /C8/CA/C4 /BL/BH /BD/BE/BD/BK/BC/BD /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA/C4 /BL/BI /BD/BL/BL/BL/BC/BF /B4/CT/D6/D6/CP/D8/BA/B5 /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BY /C8/CA /BW/BJ/BC /BC/BJ/BJ/BD/BC/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BG /C8/CA /BW/BJ/BC /BD/BD/BE/BC/BC/BE /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/C1/CB/CC/C7 /CE /BC/BG /C8/CA/C4 /BL/BF /BC/BH/BD/BK/BC/BF /CA/BA /BV/CW/CX/D7/D8/D3/DA /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BG /C8/C4 /BU/BH/BL/BE /BD /CB/BA /BX/CX/CS/CT/D0/D1/CP/D2 /CT/D8 /CP/D0/BA/BU/BT/C1 /BC/BE/BV /C8/CA/C4 /BK/BK /BD/BC/BD/BK/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/C4/BX/CA /BK/BK/BV /C8/CA/C4 /BI/BC /BK/BL /C2/BA /BT/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BV/C0/C1/C6/BW/C4/BX/CA /BK/BC /C8/CA /BW/BE/BD /BE/BJ/BD/BI /CA/BA/C0/BA /CB/CR/CW/CX/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /BV/C1/C6/C7 /BJ/BK /C8/CA/C4 /BG/BC /BI/BJ/BD /CF/BA/C2/BA /BU/CP/CR/CX/D2/D3 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /CD/BV/C4/BT/B8 /CD/BV/C1/B5/CA/BT/C8/C1/BW/C1/CB /BJ/BJ /C8/CA/C4 /BF/BL /BH/BE/BI /C8 /BA/BT/BA /CA/CP/D4/CX/CS/CX/D7 /CT/D8 /CP/D0/BA /B4/C4/BZ/CF /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BT/BU/C4/C1/C3/C1/C5 /BC/BI/CG /C8/CA/C4 /BL/BJ /BE/BI/BE/BC/BC/BD /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BY /C8/CA /BW/BJ/BG /BD/BD/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C3 /C6/C8 /BU/BJ/BE/BJ /BF/BL/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C4/C1/C3/C1/C5 /BC/BH/C5 /C8/CA /BW/BJ/BE /BC/BJ/BE/BC/BC/BJ /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/C6/BX/CB /BC/BH /C8/CA /BW/BJ/BE /BC/BH/BG/BC/BE/BI /CC/BA /BU/CP /D6/D2/CT/D7/B8 /CB/BA /BZ/D3 /CS/CU/D6/CT/DD /B8 /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2/C0/BX /BC/BH /C8/CA/C4 /BL/BH /BD/BE/BD/BK/BC/BD /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA/C4 /BL/BI /BD/BL/BL/BL/BC/BF /B4/CT/D6/D6/CP/D8/BA/B5 /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CE /C7/C4/C7/CB/C0/C1/C6 /BC/BH /C8/CA /BW/BJ/BD /BD/BD/BG/BC/BC/BF /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/CE /C7/C4/C7/CB/C0/C1/C6 /BC/BH/BT /C8 /BT/C6 /BI/BK/BJ/BJ/BD /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI/BK/BK /BC/BG/BA/BT/BU/C4/C1/C3/C1/C5 /BC/BG/BW /C8/C4 /BU/BI/BC/BF /BD/BF/BC /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/CD /BC/BG/BU /C8/CA /BW/BJ/BC /BC/BL/BG/BC/BC/BD /C3/BA/B9/CH/BA /C4/CX/D9/B8 /C3/BA/B9/BA/CC/BA /BV/CW/CP/D3/CF /BT/C6/BZ /BC/BG/BV /C8/CA /BW/BJ/BC /BC/BJ/BJ/BH/BC/BH /C8 /BA/CF /CP/D2/CV/B8 /CG/BA/C0/BA /C5/D3/B8 /BV/BA/CI/BA /CH /D9/CP/D2/CF /BT/C6/BZ /BC/BG/BW /C8/CA /BW/BJ/BC /BD/BD/BG/BC/BD/BG /C8 /BA/CF /CP/D2/CV/B8 /BV/BA/CI/BA /CH /D9/CP/D2/B8 /CG/BA/C0/BA /C5/D3 NEW CHARMONIUM-LIKE STATES Excerpted with permission of Rev. Mod. Phys. from Eichten et al. (RMP, to be published) with updates in May 2008 by S. Eidelman (Novosibirsk), H. Mahlke-Kr¨ uger (Cornell U.), and C. Patrignani (INFN, Genova). Many new charmonium states above D Dthreshold have recently been observed. While some of these states appear tobe consistent with conventional c¯cstates, others do not. Here we give a brief survey of the new states and their possibleinterpretations. In many cases, the picture is not entirely clear.This situation could be remedied by a coherent search of thedecay pattern to D¯D (∗), search for production in two-photon /BD/BC/BF/BC /BD/BC/BF/BC/BD/BC/BF/BC /BD/BC/BF/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 collisions and initial state radiation (ISR), the study of radiative decays of charmonia, analysis of angular distributions to deter-mine quantum numbers, and of course, by improved statisticalprecision of the current measur ements. The uncertainty in the interpretation for these states is reﬂected in the arbitrariness of the nomenclature used in the literature. In this review, we refer to them as to X(m), following the standard naming convention for states of uncertain assignment. Note that some of the statesdiscussed below are not yet in the regular listings because theyare observed by a single experiment only. 1.X(3872) TheX(3872), discovered by Belle in Bdecays [1] and conﬁrmed by BaBar [2] and in hadronic production by CDF [3] and D0 [4], is a narrow state of mass 3872 MeV /c2that was ﬁrst seen decaying to J/ψπ+π−. No signal at this mass was seen in B→X−K,X−→π−π0J/ψ[5], which would have implied a charged partner of X(3872). It was not observed in two-photon production or initial state radiation [6]. Subsequent studiesfocused on determining the mass, width, and decay properties in order to establish its quantum numbers and possible position in the charmonium system of states. To date, decays to π +π−J/ψ, γJ/ψ,D0¯D0π0, and possibly π+π−π0J/ψhave been reported. The averaged mass of this state is M= 3872 .2±0.8 MeV/ c2[7]; the width is determined to be below detector resolution, Γ <2.3 MeV (90% C.L.) [1] in J/ψπ+π−decays and 3.0+1.9 −1.4±0.9M e V[ 8 ]i n ¯D∗0D0decays. The combined branching fraction product from Belle and BaBar is B[B+→K+X(3872)] ×B[X(3872) →π+π−J/ψ]= (11.4±2.0)×10−6[9]. After setting a limit of B[B+→ K+X(3872)] <3.2×10−4(90% C.L.), BaBar [10] derives B[X(3872) →π+π−J/ψ]>4.2% (90% C.L.). We can com- pare this with other states above open ﬂavor threshold:B[ψ(3770) →π +π−J/ψ]=( 1 .93±0.28)×10−3[9] (partial width 46 keV) and limits B[ψ(4040,4160)→π+π−J/ψ]o f order 10−3[7] (partial widths ∼100 keV). Regular charmonium states that cannot decay to Dpairs are also expected to have a narrow width; however, in these cases,E1 transitions to the χ cJstates are preferred. This behavior is not seen in the data for X(3872) [1]. This result also disfavors its interpretation as a 11,3D2state. Decay into a pair of Dmesons has not been observed, and upper limits on the rate are in the range of a few times that for π+π−J/ψ[11]. A signal in B→(D0¯D0π0)Kwithm(D0¯D0π0) observed by Belle in the right ra nge is the ﬁrst candidate for open-charm decays of X(3872) [12], conﬁrmed by BaBar in Ref. 8. BaBar also observes X(3872) →D0¯D0γ. The relative rate of D0¯D0π0andD0¯D0γsupports the hypothesis that the X(3872) predominantly decays to D0¯D∗0. The observed rate is an order of magnitude above that for π+π−J/ψ. The dipion mass distribution favors high m(π+π−)v a l - ues. This is not untypical for charmonium states ( cf.ψ(2S)→ π+π−J/ψ), but could be an indication that the pion pair mighteven be produced in a ρconﬁguration; if that were indeed the case the X(3872) could not be a charmonium state. A search forX(3872) →π0π0J/ψwould be most helpful to clarify this aspect (as well as to determine the π0π0J/ψ:π+π−J/ψratio) because the decay chain X(3872) →ρ0J/ψ→π0π0J/ψwould be forbidden. Observation of X(3872) →π0π0J/ψwould there- fore rule out the hypothesis of an intermediate ρstate. The decay X(3872) →π+π−π0J/ψwas observed at a rate compa- rable to that of π+π−J/ψ [13]. The m(π+π−π0) distribution is concentrated at the highest values, coinciding with the kine-matic limit, which prompted sp eculations that the decay might proceed through (the low-side tail of) an ω. Since the X(3872) lies well above D Dthreshold but is nar- rower than experimental resolution, unnatural JP=0−,1+,2− is favored. An angular distribution analysis by the Belle col- laboration, utilizing in part suggestions in Ref. 14, favorsJ PC=1++[15], although a higher-statistics analysis by CDF cannot distinguish between JPC=1++or 2−+[16] (see also [17–19]) . JPC=2−+is disfavored by the observation of the D0 D0π0decay mode [8,12], which would require at least two units of relative orbital angular momentum in the three-body state, very near threshold. On the other hand, it hasbeen argued [20] that J PC=2−+could more naturally explain the observed mass shift between the π+π−J/ψand the D0 D∗0 modes. Of conventional c cstates, only the 1 Dand 2Pmultiplets are nearby in mass. Taking into account the angular distri- bution analysis, only the JPC=1++23P1and 2−+11D2 assignments are possible. The decay X(3872) →γJ/ψ is ob- served at a rate about a quarter or less of that for theX(3872) →π +π−J/ψ[13,21], and implies C=+ .T h i sw o u l d be an E1 transition for 23P1, but a more suppressed higher multipole for 2−+, and therefore the JPC=1++interpretation, appears more likely assuming c ccontent. For a 1++state, the only surviving candidate is the 23P1. However, an identiﬁca- tion of the Z(3931) with the 23P2implies a 23P2mass of ∼3930 MeV/ c2, which is inconsistent with the 23P1interpreta- tion of the X(3872) if the 23P2−23P1mass splittings are decid- edly lower than 50 MeV/ c2[22,23]. This favors the conclusion that the X(3872) may be a D0 D0∗molecule or “tetraquark” [24] state. It has many features in common with an S-wave bound state of ( D0 D∗0+ D0D∗0)/√ 2∼c cu uwithJPC=1++[25]. Its simultaneous decay to ρJ/ψ andωJ/ψ with roughly equal branching ratios is a consequenc e of this “molecular” assign- ment. The upper limit on X(3872) →ηJ/ψ [26] is consistent with expectations for a charmonium state, as well as a hy-brid. A new measurement of M(D 0) = 1864 .847±0.150±0.095 MeV/ c2[27] implies M(D0 D∗0) = 3871 .81±0.36 MeV/ c2,a n d hence a binding energy consistent with zero. /BD/BC/BF/BD /BD/BC/BF/BD/BD/BC/BF/BD /BD/BC/BF/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 2.X(3930) (or Z(3930)) : a χc2(2P) candidate Belle has reported a candidate for a 23P2(χc2(2P)) state inγγcollisions [28], decaying to D D. The state appears as an enhancement in the m(D D) distribution at a statistical signiﬁcance of 5 .3σ. The relative D+D−andD0 D0rates are consistent with expectations based on isospin invariance and theD +−D0mass diﬀerence. A ﬁt combining charged and neutral modes yields mass and width M= 3929 ±5±2M e V / c2and Γ=2 9 ±10±2 MeV. Although in principle the D-pair could be produced from D∗ D, the observed transverse momentum spectrum of the D Dpair is consistent with no contribution fromD∗ D. TheX(3930) interpretation as ηc(3S) is ruled out by the observation of its decay to D D.B o t h χc0(2P)a n d χc2(2P)a r e expected to decay to D D(however, χc1(2P) only decays to D∗ D). To distinguish between the two remaining hypotheses, the distribution in θ∗, which is the angle of the D-meson relative to the beam axis in the γγcenter-of-mass frame, is examined. This distribution is consistent with sin4θ∗as expected for a state with J=2,λ=±2. The two-photon width is, under the assumption of a tensor state, measured to be Γγγ·BD D=0.18±0.05±0.03 keV. BaBar has searched for X(3930) decay into γJ/ψ [21], and set an upper limit B(B→X(3930) + K)×B(X(3930) → γJ/ψ)<2.5×10−6. The predicted mass of the χc2(2P) is 3972 MeV/ c2and the predicted partial widths and total width assuming M[23P2(c c)] = 3930 MeV/ c2are [22,29] Γ(χc2(2P)→D D)=2 1 .5M e V , Γ(χc2(2P)→D D∗)=7.1M e Va n d Γtotal(χc2(2P)) = 28 .6M e V , in good agreement with the experimental measurement. Fur- thermore, using Γ( χc2(2P)→γγ)=0.67 keV [30] ×B(χc2(2P) →D D) = 70% implies Γ γγ·BD D=0.47 keV, which is within a factor of 2 of the observed number, fairly good agreementconsidering the typical reliab ility of two-photon partial width predictions. The observed X(3930) properties are consistent with those predicted for the χ c2(2P)23P2(c c) state. So far, the only mild surprise is the observed mass, which is 40 −50 MeV /c2below expectations. Adjusting that, all other properties observed so farcan probably be accomodated within the framework of [22,29].Theχ c2(2P) interpretation could be conﬁrmed by observation of theD D∗ﬁnal state. We also note that the χc2(2P) is predicted to undergo radiative transitions to ψ(2S) with a partial width ofO(100 keV) [22,23]. Needs conﬁrmation.3.X(3940) Belle studied double-charmonium production and e+e−→ J/ψ+Xnear the Υ(4S) [31], and observed enhancements for the well-known charmonium states ηc,χc0,a n d ηc(2S)a tr a t e s and masses consistent with other determinations. In addition, apeak at a higher energy was found. The mass and width weremeasured to be M= 3936 ±14±6M e V / c 2and Γ = 39 ±26 (stat) MeV. To further examine the properties of this enhancement, Belle searched for exclusive decays J/ψ→D D(∗),g i v e nt h a t these decays are kinematically accessible. An enhancement attheX(3940) mass is seen for D D∗, but not for D D.T h e mass and width determined in this study are M= (3943 ±6± 6) MeV /c2,Γ<52 MeV (90% C.L.). Note that the inclusive and exclusive samples have some overlap, and thus the two mass measurements are not statistically independent. The overlaphas been eliminated for the branching fraction determination.As i g n a lo f5 .0σsigniﬁcance was seen for D D∗, but none for D D. In addition, the X(3940) did not show a signal for a decay toωJ/ψ , unlike the Y(3940). If conﬁrmed, the decay to D D∗but not D Dsuggests the X(3940) has unnatural parity. The lower masses ηcandη/prime care also produced in double-charm production. One is therefore ledto try an η /prime/prime cassignment, although this state is expected to have a somewhat higher mass [23]. The predicted width for a 31S0 state with a mass of 3943 MeV/ c2is∼50 MeV [22], which is in not in conﬂict with the obtained upper limit for the X(3940) width. Another possibility due to the dominant D D∗ﬁnal states is that the X(3940) is the 23P1(c c)χ/prime 1state. It is natural to consider the 2 P(c c), since the 23PJstates are predicted to lie in the 3920–3980 MeV/ c2mass region, and the widths are predicted to be in the range Γ(23PJ) = 30–165 MeV [23]. The dominant D D∗mode would then suggest that the X(3940) is the 23P1(c c) state. The problems with this interpretation are (1) there is no evidence for the 13P1(c c) state in the same data, (2) the predicted width of the 23P1(c c) is 140 MeV (assuming M(23P1(c c)) = 3943 MeV/ c2) [32], and (3) there is another candidate for the 13P1(c c) state, the X(3945) (or Y(3940)). A possible interpretation of the X(3940) is that it is the 31S0(c c)η/prime/prime cstate. Tests of this assignment are to study the angular distribution of the D D∗ﬁnal state and to observe it in γγ→D D∗. Further analysis of Belle conﬁrms the X(3940) and reports an e ws t a t e X(4160) [33]. /BD/BC/BF/BE /BD/BC/BF/BE/BD/BC/BF/BE /BD/BC/BF/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 4.X(3945) (or Y(3940)) TheX(3945) is seen by Belle in the ωJ/ψ subsystem in the decay B→Kω(→π+π−π0)J/ψ[34]. The ﬁnal state is selected by kinematic constraints that incorporate the parent particlemass m(B) and the fact that the B-meson pair is produced with no additional particles. Background from decays such asK 1(1270) →ωKis reduced by requiring m(ωJ/ψ )>1.6G e V . TheKωJ/ψ ﬁnal state yield is then further examined in bins ofm(ωJ/ψ ). A threshold enhancement is observed, which is ﬁt with a threshold function suitab le for phase-space production of this ﬁnal state and an S-wave Breit-Wigner shape. The reported mass and width of the enhancement are M= 3943 ± 11±13 MeV/ c2and Γ = 87 ±22±26 MeV. A ﬁt without a resonance contribution gives no good description of the data. The state has been recently co nﬁrmed in the same process by BaBar [35]: the mass and width, M= 3914 .6+3.8 −3.4±1.9M e V / c2 and Γ = 34+12 −8±5 MeV, are somewhat smaller than the values reported by Belle, but are not incompatible with them. Theaverage mass and width values are M= 3916 ±7M e V / c 2 (s=1.6) and Γ = 41 ±18 MeV (s=1.5). The mass and width of the X(3945) suggest a radi- ally excited P-wave charmonium state. Belle has measured a combined branching ratio of B(B→KX)·B(X→ ωJ/ψ )=( 7 .1±1.3±3.1)×10−5. BaBar measures B(B+→ K+X)·B(X→ωJ/ψ )=( 4 .9+1.0 −0.9±0.5)×10−5,B(B0→ K0X)·B(X→ωJ/ψ )=( 1 .3+1.3 −1.1±0.2)×10−5, with a ratio B(B0→K0X):B(B+→K+X)=0.27+0.28 −0.23+0.04 −0.01One expects thatB(B→KχcJ(2P))<B(B→KχcJ)=4 ×10−4.T h i s implies that B(X(3945) →ωJ/ψ )>12%, which is unusual for ac cstate above open-charm threshold. For the χc1(2P)23P1(c c), we expect D D∗to be the dom- inant decay mode with a predicted width of 140 MeV [32],which is not inconsistent with that of the X(3945) within the theoretical and experimental uncertainties. The mass of theχ c1(2P) state is expected to be smaller than the mass of the χc2(2P). If we identify the χc2(2P) with the state observed by Belle in γγ→D D, the smaller mass value measured by BaBar would be consistent with the assignment of the X(3945) as the χc1(2P) state. Furthermore, the χc1is also seen in B-decays. Although the decay 1++→ωJ/ψ is unusual, the corresponding decay χb1(2P)→ωΥ(1S) has also been seen [36]. One possible explanation for this unusual decay mode is that rescatteringthrough D D∗is responsible: 1++→D D∗→ωJ/ψ .A n o t h e r contributing factor might be mixing with the possible molecular state tentatively identiﬁed with the X(3872). BaBar has searched for the X(3945) decay into γJ/ψ [21], and set an upper limit B(B→X(3945) + K)×B(X(3945) → γJ/ψ)<1.4×10−5. Theχc1(2P) assignment can be tested by searching for theD DandD D∗ﬁnal states, and by studying their angular distributions. With the present experimental data, a χc1(2P) assignment cannot be ruled out.5.X(4260) (or Y(4260)) and further states in π+π−J/ψ Perhaps the most intriguing of the recently discovered states is the X(4260) reported by BaBar as an enhancement in the π+π−J/ψsubsystem in the radiative return reaction e+e−→ γISRJ/ψπ+π−[37]. This state was subsequently conﬁrmed in radiative return by CLEO [38] and Belle [39]. Further evidencewas seen by BaBar in B→K(π +π−J/ψ) [40]. The CLEO Collaboration has also conﬁrmed the X(4260) in a direct scan [41]. There are also weak signals forψ(4160) →π +π−J/ψ(3.6σ)a n d π0π0J/ψ(2.6σ), consistent with the X(4260) tail, and for ψ(4040) →π+π−J/ψ(3.3σ). In addition to a clear enhancement around 4.25 GeV/ c2,t h e π+π−J/ψinvariant mass distribution observed by Belle also exhibits a clustering of events around 4.05 GeV/ c2,w h i c hi s signiﬁcantly above the background level. If they use the samefunctional form as BaBar (a single Breit-Wigner resonance plusan incoherent second-order polynomial background), they ﬁnd parameters of the X(4260) consistent with BaBar. If a second resonance is added, the quality of the ﬁt improves signiﬁcantly.Assuming that there are two resonances described by Breit-Wigner amplitudes, Belle performs another ﬁt and obtainsparameters of these structures [39]. Both structures are signiﬁ-cant: for example, the one at 4.05 GeV/ c 2has a signiﬁcance of 7.4σ. In a case of relatively low statistics and constant width (no energy dependence), such a ﬁt has two equally good solutions (exactly the same ﬁt quality) with equal mass and width, butnotably diﬀerent partial widths to e +e−, and the relative phase between the two structures. The masses and widths are reportedasM(R1) = 4008 ±40 +114 −28MeV/ c2,Γ (R1) = 226 ±44±87 MeV, M(R2) = 4247 ±12+17 −32MeV/ c2,Γ (R1) = 108 ±19±10 MeV. The coupling is consistent with the other measurements forsolution I for the partial width. Solution II, though equally valid, leads to a value B(X→π +π−J/ψ)×Γe+e−substantially higher. The overall pattern is not similar to BaBar [37], where a two-resonance ﬁt gave a lower structure with mass close to 4260MeV/ c 2, and a width of 50 MeV along with a narrow one at 4330 MeV/ c2, with no signiﬁcant improvement of the ﬁt quality. (The single-resonance baseline ﬁt resulted in M= 4259 ±8+2 −6MeV/ c2, Γ=8 8 ±23+6 −4MeV; adding the ψ(4040), ψ(4160), or ψ(4415) did not help.) Mass and width of the higher structure measured by Belle are consistent with those of the X(4260) observed by BaBar [37] and CLEO [38]. Although the mass of the ﬁrst resonanceis close to that of the ψ(4040), the ﬁtted width is much higher than the world average one (80 ±10 MeV). The mass of the second resonance is higher than that of the ψ(4160). Therefore, these structures should be considered as new statesrather than conﬁrmation of the existing ψ /primestates. Of course, interpretation of these enhancements as new resonances is notat all unambiguous; they are close to D (∗) D(∗)thresholds, where coupled-channel eﬀects and resc attering may strongly aﬀect the cross section. /BD/BC/BF/BF /BD/BC/BF/BF/BD/BC/BF/BF /BD/BC/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 A variety of channels have been searched for now [41–45], of which π0π0J/ψ andK+K−J/ψ only have been ob- served [41,46]. The ratios between the branching fractions ofdiﬀerent channels should help narrow down the possible expla-nations of X(4260). For example, the upper limit for the ratio ofD Dtoπ+π−J/ψof 1.0 at 90% C.L. [43] may not seem particularly tight at ﬁrst glance, but is to be compared, forexample, with the same ratio for the ψ(3770), where it is about 500. A number of explanations have appeared in the literature: ψ(4S) [47], cs c stetraquark [48], and c chybrid [49–52]. In some models, the mass of the X(4260) is consistent with the 4S(c c) level [47]. Indeed, a 4 Scharmonium level at 4260 MeV/ c2was anticipated on exactly this basis [53]. With this assignment, the nSlevels of charmonium and bottomonium are remarkably congruent to one another. However, other calcula-tions using a linear plus Coulomb potential identify the 4 3S1(c c) level with the ψ(4415) state ( e.g.,R e f .2 3 ) .I ft h i si st h ec a s e the ﬁrst unaccounted-for 1−−(c c) state is the ψ(33D1). Quark models estimate its mass to be M(33D1)/similarequal4500 MeV/ c2,w h i c h is much too heavy to be the X(4260). The X(4260) therefore represents an overpopulation of the expected 1−−states. The absence of open-charm production also argues against it beingac o n v e n t i o n a l c cstate. T h eh y b r i di n t e r p r e t a t i o no f X(4260) is appealing. The ﬂux-tube model predicts that the lowest c chybrid mass is ∼4200 MeV/ c2[54] with lattice-gauge theory having similar expectations [55]. Models of hybrids typically expect the wave function at the origin to vanish, implying a small e+e−width in agreement with the observed value. Lattice-gauge theoryfound that the b bhybrids have large couplings to closed-ﬂavor channels [56]. The proposed scenario resembles the situationin charmonium, where the hybrid candidate X(4260) shows a surprisingly large partial width Γ( π +π−J/ψ) compared to its other decay modes. Moreover, J/ψπ+π−production is much more prominent at the X(4260) than at the conventional states ψ(4040), ψ(4160), and ψ(4415). One predicted consequence of the hybrid hypothesis is that the dominant hybrid charmonium open-charm decay modes areexpected to be a meson pair with an S-wave ( D,D ∗,Ds, D∗ s)a n da P-wave ( DJ,DsJ) in the ﬁnal state [50]. The dominant decay mode is expected to be D D1+c.c.. Evidence for a large D D1signal would be strong evidence for the hybrid interpretation. A complication is that D D1threshold is 4287 MeV/ c2, if we consider the lightest D1to be the narrow state noted in Ref. 9 at 2422 MeV/ c2. The possibility also exists that theY(4260) could be a D D1bound state .I t w o u l d d e c a y t o Dπ D∗, where the Dandπare not in a D∗. Note that the dip in Re+e−occurs just below D D1threshold, which may be the ﬁrst S-wave meson pair accessible in c cfragmentation [50,57]. In addition to the hybrid decay modes given above, lattice-gaugetheory suggests that we search for other closed-charm modeswithJ PC=1−−:J/ψη,J/ψη/prime,χcJω, and more. Distinguishingamong the interpretations of the X(4260) will likely require careful measurement of several decay modes. If the X(4260) is a hybrid, it is expected to be a member of a multiplet consisting of eight states with masses in the 4.0to 4.5 GeV/ c 2mass range, with lattice- gauge theory preferring the higher end of the range [58]. It would be most convincing if some of these partners were found, especially the JPCexotics. In the ﬂux-tube model, the exotic states have JPC=0+−,1−+, and 2+−, while the non-exotic, low-lying hybrids have 0−+, 1+−,2−+,1++,a n d1−−. 6.X(4360) (or Y(4360)) and further states in π+π−ψ(2S) In the radiative return process e+e−→γ+X, BaBar [59] reports a broad structure decaying to π+π−ψ(2S), where ψ(2S)→π+π−J/ψ. A single-resonance hypothesis with M(X) = (4324 ±24) MeV/ c2and Γ( X) = (172 ±33) MeV (errors are statistical only) is adequate to ﬁt the observed mass spectrum. However, they cannot exclude that the structure observed is amanifestation of a new decay mode of the X(4260). Belle also studies this ﬁnal state with a 2.2 times bigger statistics, and observes two distinct peaks in theπ +π−ψ(2S) invariant mass distribution, at 4.36 GeV/ c2and 4.66 GeV/ c2[60]. Assuming that there are two Breit-Wigner resonances, they obtain the parameters of the structures: M(X1) = 4361 ±9±9M e V / c2,Γ (X1) = 74 ±15±10 MeV, M(X2) = 4664 ±11±5M e V / c2,Γ (X2) = 48 ±15±3M e V . The lighter structure is appr oximately at the same mass as that of BaBar, but its width is signiﬁcantly smaller.Belle concludes that their stat es are distinct from those ob- served in e +e−→π+π−J/ψby BaBar [37] and Belle [39]. A combined ﬁt to the π+π−ψ(2S) cross section measured by Belle and BaBar [61] yields M(X1) = 4355+9 −10±9M e V / c2, Γ(X1) = 103+17 −15±11 MeV for the X(4360), and M(X2) = 4661+9 −8±6M e V / c2,Γ (X2) = 42+17 −12±6M e Vf o rt h e X(4660). Ref. 52 employs the QCD string model to calculate the properties of various hybrids, and ﬁnds that the lowest vectorhybrid has a mass of 4397 MeV/ c 2. It also argues that strong coupling of the vector hybrid to the DD 1andD∗D0modes can cause considerable threshold attraction, so that the vector hybrid state is responsible for formation of the near-thresholdX(4260) and X(4360). Ref. 62 considers the canonical charmonium assignments for the X(4360) and X(4660), and concludes that the latter is a good candidate for a 5 3S1c cstate. The X(4360) can be a 33D1c cstate, but a charmonium hybri d interpretation cannot be excluded. Although the width of the state observed by BaBar is larger than that of Belle, systematic uncertainties are not estimatedby BaBar. We place both observations under one state X(4360). /BD/BC/BF/BG /BD/BC/BF/BG/BD/BC/BF/BG /BD/BC/BF/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6/CT/DB /CR/CW/CP /D6/D1/D3/D2/CX/D9/D1/B9/D0/CX/CZ /CT /D7/D8/CP/D8/CT/D7 7.X+(4330) (or Z+(4330)): a state in π±ψ(2S) The Belle Collaboration reports a distinct peak in the π±ψ(2S) invariant mass distribution in B→Kπ±ψ(2S) decays [63]. The peak is too narrow to be caused by in- terference eﬀects in the Kπchannel. When ﬁtted with a Breit-Wigner function, the mass and width of the state are(4433±4±2) MeV/ c 2and (45+18+30 −13−13) MeV, respectively. The structure is unique in that it is the ﬁrst charmonium-like candidate to have a non-zero electric charge. This could be theﬁrst observation of the tetraqu ark charmonium conﬁguration. Ref. 64 notes that the mass of this structure is not far from the threshold for production of D ∗ D1(2420), and suggests a production mechanism in which an anticharmed meson cq/primeand a charmed meson c qare produced, and rescattter to a c c=ψ(2S) andq/prime q=π. To explain why the J/ψis not produced by the same mechanism, it is assumed that rescattering may favor closevalues of the Qvalue for both sides. Ref. 65 studies whether this state could be a loosely bound molecular state of D 1−D∗, orD/prime 1−D∗arising from the one-pion-exchange potential, and concludes that such interaction alone is not suﬃciently strong. At the same time, the authors of Ref. 66 claim that using QCDsum rules to describe a D ∗−D1molecule with JP=1−,t h e y can reproduce the mass of the new state. 8. Conclusions Note that interpretation of most of these enhancements as new resonances is not at all unambiguous; they are close toD (∗) D(∗)thresholds, where coupled-channel eﬀects and rescat- tering may strongly aﬀect the cross section. This is particularlyimportant in such cases as the X(3872), which lies right at the D 0 D∗0threshold. Systematic searches for these states in various processes and independent conﬁrmation are highly desirable. References 1. S.K. Choi et al.[Belle Collaboration], Phys. Rev. Lett. 91, 262001 (2003). 2. B. Aubert et al. [BaBar Collaboration], Phys. Rev. D71, 071103 (2005). 3. D. Acosta et al. [CDF II Collaboration], Phys. Rev. Lett. 93, 072001 (2004). 4. V.M. Abazov et al. [D0 Collaboration], Phys. Rev. Lett. 93, 162002 (2004). 5. B. Aubert et al. [BaBar Collaboration], Phys. Rev. D71, 031501 (2005). 6. S. Dobbs et al. [CLEO Collaboration], Phys. Rev. Lett. 94, 032004 (2005). 7.Review of Particle Physics , 2008. 8. B. Aubert et al. 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B661 , 28 (2008). /CG /B4/BF/BK/BJ/BE/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /BR/B4/BR /BR/B7/B5/CB/CT/CT/D2 /CQ /DD /BV/C0/C7/C1 /BC/BF /CX/D2 /BU→ /C3π /B7π−/C2/ψ /B4/BD /CB /B5 /CS/CT/CR/CP /DD/D7 /CP/D7 /CP /D2/CP /D6/D6/D3 /DB/D4/CT /CP /CZ/CX/D2 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT π /B7π−/C2/ψ /B4/BD /CB /B5 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/B8/CQ/D9/D8 /D2/D3/D8 /D7/CT/CT/D2 /CX/D2 /D8/CW/CT γχ/CR /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT /D3/CU /D8/CW/CT/D7/CT /CS/CT/CR/CP /DD/D7/BA /C8 /D3/D7/D7/CX/CQ/D0/DD /CP/CQ/D7/CT/D2/D8/CX/D2 /D8/CW/CT /CX/D2/DA/CP /D6/CX/CP/D2/D8 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT π /B7π−/C2/ψ /B4/BD /CB /B5/CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA /C1/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /CP/D7 /CP /BD−−/CR/CW/CP /D6/D1/D3/D2/CX/D9/D1 /D7/D8/CP/D8/CT/D2/D3/D8 /CU/CP/DA/D3 /D6/CT/CS/BA /C1/D7/D3/DA/CT/CR/D8/D3 /D6 /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS /CQ /DD /BT /CD/BU/BX/CA/CC /BC/BH /BU /BA /BT/CW/CT/D0/CX/CR/CX/D8 /DD /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψπ /B7π−/CS/CT/CR/CP /DD/CV/CX/DA/CT/D7 /D8 /DB /D3 /D4 /D3/D7/D7/CX/CQ/D0/CT /C2 /C8/BV/CP/D7/D7/CX/CV/D2/D1/CT/D2/D8/D7/BM /C2 /C8/BV/BP /BD /B7/B7/CP/D2/CS /BE− /B7/B4/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BX /B5/BA /CG /B4/BF/BK/BJ/BE/B5 /C5/BT/CB/CB /CG /B4/BF/BK/BJ/BE/B5 /C5/BT/CB/CB/CG /B4/BF/BK/BJ/BE/B5 /C5/BT/CB/CB /CG /B4/BF/BK/BJ/BE/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BK/BJ/BE. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BF/BK/BJ/BE. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BF/BK/BJ/BE. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BF/BK/BJ/BE. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ/CT/D0/D3 /DB/BA /BF/BK/BJ/BH. /BD /B7 /BC. /BJ − /BC. /BH± /BC. /BH /BF/BF± /BI /BD/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /BU→ /BW∗ /BC/BW /BC/C3/BF/BK/BI/BK. /BI± /BD. /BE± /BC. /BE /BK /BE/BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /BU /BC→ /C3 /BC/CB /C2/ψπ /B7π−/BF/BK/BJ/BD. /BF± /BC. /BI± /BC. /BD /BI/BD /BE/BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /BU−→ /C3−/C2/ψπ /B7π− /BF/BK/BJ/BH. /BE± /BC. /BJ /B7/BC. /BL − /BD. /BK /BE/BG± /BI /BD/BZ/C7/C3/C0/CA/C7/C7 /BC/BI /BU/BX/C4/C4 /BU→ /BW /BC /BW /BCπ /BC/C3/BF/BK/BJ/BD. /BK± /BF. /BD± /BF. /BC /BH/BE/BE /BF, /BG/BT/BU/BT/CI/C7 /CE /BC/BG /BY /BW/BC /D4 /D4→ /C2/ψπ /B7π−/CG/BF/BK/BJ/BD. /BF± /BC. /BJ± /BC. /BG /BJ/BF/BC /BG/BT /BV/C7/CB/CC /BT /BC/BG /BV/BW/BY/BE /D4 /D4→ /C2/ψπ /B7π−/CG/BF/BK/BJ/BE. /BC± /BC. /BI± /BC. /BH /BF/BI /BV/C0/C7/C1 /BC/BF /BU/BX/C4/C4 /BU→ /C3π /B7π−/C2/ψ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BK/BJ/BF. /BG± /BD. /BG /BE/BH /BH/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /BU /B7→ /C3 /B7/C2/ψπ /B7π−/BF/BK/BF/BI ± /BD/BF /BH/BK /BG, /BI/BT/C6/CC/C7/C6/C1/BT/CI/CI/C1 /BL/BG /BX/BJ/BC/BH /BF/BC/BCπ±/C4/CX→/C2/ψπ /B7π−/CG/BD/C5/CP /DD /D2/D3/D8 /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /CQ/CT /D8/CW/CT /D7/CP/D1/CT /D7/D8/CP/D8/CT /CP/D7 /D8/CW/CP/D8 /D3/CQ /D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT /C2/ψπ /B7π−/D1/D3 /CS/CT/BA /BE/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D1/CG /B4/BF/BK/BJ/BE/B5− /D1ψ /B4/BE /CB /B5 /D9/D7/CX/D2/CV /D1ψ /B4/BE /CB /B5 /BP /BF/BI/BK/BI/BA/BC/BL/BF/C5/CT/CE/BA/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D1/CG /B4/BF/BK/BJ/BE/B5− /D1/C2/ψ /D9/D7/CX/D2/CV /D1/C2/ψ /BP/BF/BC/BL/BI/BA/BL/BD/BI /C5/CT/CE/BA/BG/CF/CX/CS/D8/CW /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CS/CT/D8/CT/CR/D8/D3 /D6 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2/BA/BH/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1ψ /B4/BE /CB /B5 /D9/D7/CX/D2/CV /D1ψ /B4/BE /CB /B5 /BP/BF/BI/BK/BH/BA/BL/BI/C5/CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI/BA/BI/BT/D0 /D3 /DB /CT/D6 /D1/CP/D7/D7 /DA/CP/D0/D9/CT /CR/CP/D2 /CQ/CT /CS/D9/CT /D8/D3 /CP/D2 /CX/D2/CR/D3 /D6/D6/CT/CR/D8 /D1/D3/D1/CT/D2/D8/D9/D1 /D7/CR/CP/D0/CT /CU/D3 /D6 /D7/D3/CU/D8 /D4/CX/D3/D2/D7/BA WEIGHTED AVERAGE 3872.2 ±0.8 (Error scaled by 2.5) CHOI 03 BELL 0.1ACOSTA 04 CDF2 1.2ABAZOV 04F D0GOKHROO 06 BELL 2.4AUBERT 06 BABR 2.2AUBERT 06 BABR 8.8AUBERT 08B BABR 16.8χ2 31.5 (Confidence Level < 0.0001) 3865 3870 3875 3880 3885/CG /B4/BF/BK/BJ/BE/B5 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1/C2/ψ /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1/C2/ψ /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1/C2/ψ /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1/C2/ψ/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BJ/BG. /BL± /BF. /BD± /BF. /BC /BJ/BJ/BG. /BL± /BF. /BD± /BF. /BC/BJ/BJ/BG. /BL± /BF. /BD± /BF. /BC /BJ/BJ/BG. /BL± /BF. /BD± /BF. /BC/BH/BE/BE /BT/BU/BT/CI/C7 /CE /BC/BG /BY /BW/BC /D4 /D4→ /C2/ψπ /B7π−/CG /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1ψ /B4/BE /CB /B5 /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1ψ /B4/BE /CB /B5 /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1ψ /B4/BE /CB /B5 /D1/CG /B4/BF/BK/BJ/BE/B5±− /D1ψ /B4/BE /CB /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BJ. /BG± /BD. /BG /BE/BH /BJ/BT /CD/BU/BX/CA/CC /BC/BH /CA /BU/BT/BU/CA /BU /B7→ /C3 /B7/C2/ψπ /B7π−/BJ/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI/BA /CG /B4/BF/BK/BJ/BE/B5 /CF/C1/BW/CC/C0 /CG /B4/BF/BK/BJ/BE/B5 /CF/C1/BW/CC/C0/CG /B4/BF/BK/BJ/BE/B5 /CF/C1/BW/CC/C0 /CG /B4/BF/BK/BJ/BE/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BC /B7/BD. /BL − /BD. /BG± /BC. /BL /BF. /BC /B7/BD. /BL − /BD. /BG± /BC. /BL/BF. /BC /B7/BD. /BL − /BD. /BG± /BC. /BL /BF. /BC /B7/BD. /BL − /BD. /BG± /BC. /BL/BF/BF± /BI /BK/BT /CD/BU/BX/CA/CC /BC/BK /BU /BU/BT/BU/CA /BU→ /BW∗ /BC/BW /BC/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BD /BL/BC /BI/BL /BT /CD/BU/BX/CA/CC /BC/BI /BU/BT/BU/CA /BU→ /C3π /B7π−/C2/ψ < /BE. /BF /BL/BC /BF/BI /BV/C0/C7/C1 /BC/BF /BU/BX/C4/C4 /BU→ /C3π /B7π−/C2/ψ /BD/BC/BF/BI /BD/BC/BF/BI/BD/BC/BF/BI /BD/BC/BF/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CG /B4/BF/BK/BJ/BE/B5 /BK/C5/CP /DD /D2/D3/D8 /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /CQ/CT /D8/CW/CT /D7/CP/D1/CT /D7/D8/CP/D8/CT /CP/D7 /D8/CW/CP/D8 /D3/CQ /D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT /C2/ψπ /B7π−/D1/D3 /CS/CT/BA /CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BF/BK/BJ/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/A0/BEπ /B7π−/C2/ψ /B4/BD /CB /B5 /D7/CT/CT/D2/A0/BF ρ /BC/C2/ψ /B4/BD /CB /B5 /D7/CT/CT/D2/A0/BGγγ/A0/BH /BW /BC /BW /BC/D2/D3/D8 /D7/CT/CT/D2/A0/BI /BW /B7/BW−/D2/D3/D8 /D7/CT/CT/D2/A0/BJ /BW /BC /BW /BCπ /BC/D7/CT/CT/D2/A0/BKγχ/CR /BD/A0/BLη /C2/ψ/A0/BD/BCγ /C2/ψ /CG /B4/BF/BK/BJ/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CG /B4/BF/BK/BJ/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/CG /B4/BF/BK/BJ/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /CG /B4/BF/BK/BJ/BE/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BK /BL/BC /BL/CH/CD/BT/C6 /BC/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/C2/ψ/BL/CD/D7/CX/D2/CV /BU/BT/C1 /BL/BK /BX /CS/CP/D8/CP /D3/D2 /CT /B7/CT−→π /B7π−/lscript /B7/lscript−/BA /BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /A0/B4π /B7π−/C2/ψ /B5 /D3/CU/CG /B4/BF/BK/BJ/BE/B5 /CX/D7 /D8/CW/CT /D7/CP/D1/CT /CP/D7 /D8/CW/CP/D8 /D3/CU ψ /B4/BE /CB /B5 /B4/BK/BH/BA/BG /CZ /CT/CE/B5/BA /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE< /BI. /BE< /BI. /BE< /BI. /BE/BL/BC /BD/BC, /BD/BD/BT /CD/BU/BX/CA/CC /BC/BH /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→/C3 /B7/C3−π /B7π−γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BK. /BF /BL/BC /BD/BD/BW/C7/BU/BU/CB /BC/BH /BV/C4/BX/BF /CT /B7/CT−→π /B7π−/C2/ψ < /BD/BC /BL/BC /BD/BE/CH/CD/BT/C6 /BC/BG /CA/CE/CD/BX /CT /B7/CT−→π /B7π−/C2/ψ/BD/BC/CD/D7/CX/D2/CV /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψπ /B7π−/B5· /BU/B4 /C2/ψ→µ /B7µ−/B5· /A0/B4 /CG /B4/BF/BK/BJ/BE/B5 → /CT /B7/CT−/B5< /BC/BA/BF/BJ/CT/CE /CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BH /BW /CP/D2/CS /BU/B4 /C2/ψ→µ /B7µ−/B5/BP /BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC /CU/D6/D3/D1 /D8/CW/CT /C8/BW/BZ /BC/BG/BA/BD/BD/BT/D7/D7/D9/D1/CX/D2/CV /CG /B4/BF/BK/BJ/BE/B5 /CW/CP/D7 /C2 /C8/BV/BP/BD−−/BA/BD/BE/CD/D7/CX/D2/CV /BU/BT/C1 /BL/BK /BX /CS/CP/D8/CP /D3/D2 /CT /B7/CT−→π /B7π−/lscript /B7/lscript−/BA /BY /D6/D3/D1 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /D9/D7/CX/D2/CV /BU/B4 /C2/ψ→µ /B7µ−/B5/BP /B4 /BH . /BK/BK± /BC. /BD/BC/B5/B1/BA /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BF/BK/BJ/BE/B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE /BB/A0/A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE /BB/A0 /A0/parenleftbig γγ/parenrightbig × /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE. /BL /BL/BC /BD/BF/BW/C7/BU/BU/CB /BC/BH /BV/C4/BX/BF /CT /B7/CT−→ π /B7π−/C2/ψγ/BD/BF/BT/D7/D7/D9/D1/CX/D2/CV /CG /B4/BF/BK/BJ/BE/B5 /CW/CP/D7 /D4 /D3/D7/CX/D8/CX/DA/CT /BV /D4/CP /D6/CX/D8 /DD /CP/D2/CS /D7/D4/CX/D2 /BC/BA /CG /B4/BF/BK/BJ/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CG /B4/BF/BK/BJ/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CG /B4/BF/BK/BJ/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CG /B4/BF/BK/BJ/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BC/BG/BE> /BC. /BC/BG/BE> /BC. /BC/BG/BE> /BC. /BC/BG/BE/BL/BC /BD/BG, /BD/BH/BT /CD/BU/BX/CA/CC /BC/BI /BX /BU/BT/BU/CA /BU±→ /C3±/CG/CR /CR/BD/BG/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /D9/D7/CX/D2/CV /BU/B4 /BU±→ /C3±/CG /B4/BF/BK/BJ/BE/B5 /B5 < /BF. /BE× /BD/BC− /BG/CU/D6/D3/D1 /BT /CD/BU/BX/CA/CC /BC/BI /BX /CP/D2/CS/BU/B4 /BU±→ /C3±/CG /B4/BF/BK/BJ/BE/B5 /B5 × /BU/B4 /CG /B4/BF/BK/BJ/BE/B5 → /C2/ψπ /B7π−/B5 /BP /B4/BD/BD . /BG± /BE. /BC/B5× /BD/BC− /BI/CU/D6/D3/D1/D8/CW/CT /BE/BC/BC/BI /BX/CS/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /B4/C8/BW/BZ /BC/BI/B5/BA/BD/BH/BW/CT/CR/CP /DD/D4 /D6/D3 /CR/CT/CT/CS/D7 /DA/CX/CP /D8/CW/CT ρ /BC/C2/ψ /B4/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /BU /B5/BA /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /BU→ /C3/BW /BC /BW /BC/A0/parenleftbig/BW /B7/BW−/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BW /B7/BW−/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BW /B7/BW−/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BW /B7/BW−/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BV/C0/C1/CB/CC/C7 /CE /BC/BG /BU/BX/C4/C4 /BU→ /C3/BW /B7/BW−/A0/parenleftbig/BW /BC /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BW /BC /BW /BCπ /BC/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2 /BD/BI/BZ/C7/C3/C0/CA/C7/C7 /BC/BI /BU/BX/C4/C4 /BU→ /BW /BC /BW /BCπ /BC/C3/BD/BI/C5/CP /DD /D2/D3/D8 /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /CQ/CT /D8/CW/CT /D7/CP/D1/CT /D7/D8/CP/D8/CT /CP/D7 /D8/CW/CP/D8 /D3/CQ /D7/CT/D6/DA/CT/CS /CX/D2 /D8/CW/CT /C2/ψπ /B7π−/D1/D3 /CS/CT/BA /CB/D9/B9/D4 /CT/D6/D7/CT/CS/CT/D7 /BV/C0/C1/CB/CC/C7 /CE/BC /BG /BA /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BK /BB/A0/BE /A0/parenleftbig γχ/CR /BD/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BK /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BK/BL< /BC. /BK/BL< /BC. /BK/BL< /BC. /BK/BL/BL/BC /BV/C0/C7/C1 /BC/BF /BU/BX/C4/C4 /BU→ /C3π /B7π−/C2/ψ /A0/parenleftbig η /C2/ψ/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig η /C2/ψ/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig η /C2/ψ/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BL /BB/A0/BE /A0/parenleftbig η /C2/ψ/parenrightbig/BB/A0/parenleftbig π /B7π−/C2/ψ /B4/BD /CB /B5/parenrightbig/A0/BL /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI /BL/BC /BT /CD/BU/BX/CA/CC /BC/BG /CH /BU/BT/BU/CA /BU→ /C3η /C2/ψ/A0/parenleftbig γ /C2/ψ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig γ /C2/ψ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig γ /C2/ψ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig γ /C2/ψ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BC/BD/BC /BD/BL /BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /BU/BT/BU/CA /BU /B7→ /C3 /B7/C2/ψγ/BD/BJ/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /C5 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CG /B4/BF/BK/BJ/BE/B5 →γ /C2/ψ /B5/CL× /CJ/BU/B4 /BU /B7→ /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/B5/CL /BP /B4/BF . /BF±/BD. /BC± /BC. /BF/B5× /BD/BC− /BI/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BU /B7→ /CG /B4/BF/BK/BJ/BE/B5 /C3 /B7/B5< /BF. /BE× /BD/BC− /BG/BA /CG /B4/BF/BK/BJ/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BF/BK/BJ/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CG /B4/BF/BK/BJ/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BF/BK/BJ/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/BU /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BE/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ/BX /C8/CA/C4 /BL/BK/BD/BF/BE/BC/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/BU /C8/CA/C4 /BL/BI /BD/BC/BE/BC/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI /C8/CA /BW/BJ/BF 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/CP/D0/BA/CH/CD/BT/C6 /BC/BG /C8/C4 /BU/BH/BJ/BL /BJ/BG /BV/BA/CI/BA /CH /D9/CP/D2 /CT/D8 /CP/D0/BA/BV/C0/C7/C1 /BC/BF /C8/CA/C4 /BL/BD /BE/BI/BE/BC/BC/BD /CB/BA/B9/C3/BA /BV/CW/D3/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/C1 /BL/BK/BX /C8/CA /BW/BH/BJ /BF/BK/BH/BG /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/C7/C6/C1/BT/CI/CI/C1 /BL/BG /C8/CA /BW/BH/BC /BG/BE/BH/BK /C4/BA /BT/D2/D8/D3/D2/CX/CP/DE/DE/CX /CT/D8 /CP/D0/BA /B4/BX/BJ/BC/BH /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CA/BT/BT /CC/BX/C6 /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BG/BC/BE/BL /BX/BA /BU/D6/CP/CP/D8/CT/D2/B8 /C5/BA /C4/D9/BV/C0/BT /C7 /BC/BK /C8/C4 /BU/BI/BI/BD /BF/BG/BK /C3/BA/B9/CC/BA /BV/CW/CP/D3/BV/C0/C7/C1 /BC/BK /C8/CA/C4 /BD/BC/BC /BD/BG/BE/BC/BC/BD /CB/BA/B9/C3/BA /BV/CW/D3/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/C1/C6/BZ /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BG/BC/BF/BF /BZ/BA/B9/C2/BA /BW/CX/D2/CV/B8 /C2/BA/B9/C2/BA /CI/CW/D9/B8 /C5/BA/B9/C4/BA /CH /CP/D2/BW/CD/BU/CH/C6/CB/C3/C1/CH /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BG/BC/BD/BF /CB/BA /BW/D9/CQ /DD/D2/D7/CZ/CX/DD /B8 /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/BW/CD/C6/CF /C7/C7/BW/C1/BX /BC/BK /C8/CA/C4 /BD/BC/BC /BC/BI/BE/BC/BC/BI /CF/BA /BW/D9/D2/DB /D3 /D3 /CS/CX/CT/B8 /CE/BA /CI/CX/CT/CV/D0/CT/D6/C3/BT/C4/BT/CB/C0/C6/C1/C3/BA/BA/BA /BC/BK /C8/CA /BW/BJ/BJ /BC/BH/BG/BC/BE/BH /CH /D9/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP/B8 /BT/BA/CE/BA /C6/CT/CU/CT/CS/CX/CT/DA/C4/BX/BX /BC/BK /C8/C4 /BU/BI/BI/BD /BE/BK /CB/BA/C0/BA /C4/CT/CT /CT/D8 /CP/D0/BA/C4/C1 /BC/BK /C8/CA /BW/BJ/BJ /BC/BH/BG/BC/BC/BD /CH/BA /C4/CX/B8 /BV/BA/B9/BW/BA /C4/D9/B8 /CF/BA /CF /CP/D2/CV/C4/C1/CD /BC/BK/BT /C8/CA /BW/BJ/BJ /BC/BF/BG/BC/BC/BF /CG/BA /C4/CX/D9 /CT/D8 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/B4/BF/BL/BG/BH/B5 /CF/C1/BW/CC/C0 /CG /B4/BF/BL/BG/BH/B5 /CF/C1/BW/CC/C0/CG /B4/BF/BL/BG/BH/B5 /CF/C1/BW/CC/C0 /CG /B4/BF/BL/BG/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ± /BE/BE± /BE/BI /BK/BJ± /BE/BE± /BE/BI/BK/BJ± /BE/BE± /BE/BI /BK/BJ± /BE/BE± /BE/BI/BH/BK± /BD/BD /BE/BV/C0/C7/C1 /BC/BH /BU/BX/C4/C4 /BU→ /C3ω /C2/ψ/BEω /C2/ψ /D8/CW/D6/CT/D7/CW/D3/D0/CS /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /AC/D8/D8/CT/CS /CP/D7 /CP/D2 /CB/B9/DB /CP/DA/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /CG /B4/BF/BL/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BF/BL/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CG /B4/BF/BL/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BF/BL/BG/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDω /C2/ψ /D7/CT/CT/D2 /CG /B4/BF/BL/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BF/BL/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CG /B4/BF/BL/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BF/BL/BG/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/C0/C7/C1 /BC/BH /C8/CA/C4 /BL/BG /BD/BK/BE/BC/BC/BE /CB/BA/B9/C3/BA /BV/CW/D3/CX /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BU/CD/C1/CB/CB/BX/CA/BX/CC /BC/BJ /C8/CA /BV/BJ/BI /BC/BE/BH/BE/BC/BI /BY/BA /BU/D9/CX/D7/D7/CT/D6/CT/D8/CB/CF /BT/C6/CB/C7/C6 /BC/BI /C8/CA/C8/C4 /BG/BE/BL /BE/BG/BF /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C8/C1/CC/CC/B5/CE /BT/C6/BU/BX/CE/BX/CA/BX/C6 /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BF/BJ/BH/BC/BD /BX/BA /DA/CP/D2 /BU/CT/CQ /CT/D6/CT/D2 /CT/D8 /CP/D0/BA /BD/BC/BF/BK /BD/BC/BF/BK/BD/BC/BF/BK /BD/BC/BF/BK/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BG/BC/BG/BC/B5 ψ /B4/BG/BC/BG/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ψ /B4/BG/BC/BG/BC/B5 /C5/BT/CB/CBψ /B4/BG/BC/BG/BC/B5 /C5/BT/CB/CBψ /B4/BG/BC/BG/BC/B5 /C5/BT/CB/CBψ /B4/BG/BC/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC/BF/BL ± /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BF/BL ± /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC/BF/BL ± /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BF/BL ± /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BF/BL. /BI± /BG. /BF /BG/BC/BF/BL. /BI± /BG. /BF/BG/BC/BF/BL. /BI± /BG. /BF /BG/BC/BF/BL. /BI± /BG. /BF /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BC/BF/BJ ± /BE /BE/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BC/BG/BC ± /BD /BF/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BC/BG/BC ± /BD/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BD/BF/BC ± /BG/BI/B5◦/BA /BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BC/BG/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BC/BG/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BC/BG/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BC/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC± /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BG. /BH± /BD/BE. /BF /BK/BG. /BH± /BD/BE. /BF/BK/BG. /BH± /BD/BE. /BF /BK/BG. /BH± /BD/BE. /BF /BG/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BH± /BD/BC /BH/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BK/BL± /BI /BI/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BH/BE± /BD/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BG/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BD/BF/BC ± /BG/BI/B5◦/BA /BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BC/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CT /B7/CT−/B4/BD. /BC/BJ± /BC. /BD/BI/B5× /BD/BC− /BH/A0/BE /BW /BC /BW /BC/D7/CT/CT/D2/A0/BF /BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7 /CR/BA/CR/BA /D7/CT/CT/D2/A0/BG /BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/D7/CT/CT/D2/A0/BH /C2/ψ /B4/BD /CB /B5 /CW/CP/CS/D6/D3/D2/D7/A0/BI /C2/ψπ /B7π−< /BG × /BD/BC− /BF/BL/BC/B1/A0/BJ /C2/ψπ /BCπ /BC< /BE × /BD/BC− /BF/BL/BC/B1/A0/BK /C2/ψη < /BJ × /BD/BC− /BF/BL/BC/B1/A0/BL /C2/ψπ /BC< /BE × /BD/BC− /BF/BL/BC/B1/A0/BD/BC /C2/ψπ /B7π−π /BC< /BE × /BD/BC− /BF/BL/BC/B1/A0/BD/BDχ/CR /BDγ < /BD. /BD /B1 /BL/BC/B1/A0/BD/BEχ/CR /BEγ < /BD. /BJ /B1 /BL/BC/B1/A0/BD/BFχ/CR /BDπ /B7π−π /BC< /BD. /BD /B1 /BL/BC/B1/A0/BD/BGχ/CR /BEπ /B7π−π /BC< /BF. /BE /B1 /BL/BC/B1/A0/BD/BHφπ /B7π−< /BF × /BD/BC− /BF/BL/BC/B1/A0/BD/BIµ /B7µ− ψ /B4/BG/BC/BG/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BC/BG/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BC/BG/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BC/BG/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BI± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BK/BI± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BK/BI± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BK/BI± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BK/BF± /BC. /BE/BC /BC. /BK/BF± /BC. /BE/BC/BC. /BK/BF± /BC. /BE/BC /BC. /BK/BF± /BC. /BE/BC /BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BK± /BC. /BD/BD /BK/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BL/BD± /BC. /BD/BF /BL/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BJ/BH± /BC. /BD/BH /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BJ/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BD/BF/BC ± /BG/BI/B5◦/BA /BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BC/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD. /BC /BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/BW /BC /BW /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BC/BF /BC. /BC/BH± /BC. /BC/BF/BC. /BC/BH± /BC. /BC/BF /BC. /BC/BH± /BC. /BC/BF /BD/BC/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BJ /C5/CA/C3/BD /CT /B7/CT− /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7 /CR/BA/CR/BA/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BG /BB/A0/BF /A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW∗/B4/BE/BC/BC/BJ/B5 /BC/parenrightbig/BB/A0/parenleftbig/BW∗/B4/BE/BC/BC/BJ/B5 /BC /BW /BC/B7/CR /BA /CR /BA/parenrightbig/A0/BG /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE. /BC± /BD/BE. /BC /BF/BE. /BC± /BD/BE. /BC/BF/BE. /BC± /BD/BE. /BC /BF/BE. /BC± /BD/BE. /BC /BD/BC/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BJ /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG< /BG< /BG< /BG/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ< /BJ< /BJ< /BJ/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD< /BD/BD< /BD/BD< /BD/BD/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BJ< /BD/BJ< /BD/BJ< /BD/BJ/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD< /BD/BD< /BD/BD< /BD/BD/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF/BE< /BF/BE< /BF/BE< /BF/BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF< /BF< /BF< /BF/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BF. /BL/BJ/DF /BG. /BC/BI /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BC/C8/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT /CU/CP/CR/D8/D3 /D6/B4 /D4 /BF/B5 /CT/DC/D4/D0/CX/CR/CX/D8/D0/DD /D6/CT/D1/D3/DA/CT/CS/BA ψ /B4/BG/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BC/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BW /C8/C4 /BU/BI/BI/BC /BF/BD/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7 /BT/C6 /BC/BI /C8/CA/C4 /BL/BI /BD/BI/BE/BC/BC/BF /CC/BA/BX/BA /BV/D3/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BX/CC/C0 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BD/BJ/BH/BC/BD /C3/BA/C3/BA /CB/CT/D8/CW/BU/BT/C1 /BC/BE/BV /C8/CA/C4 /BK/BK /BD/BC/BD/BK/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI /CB/C4/BT /BV/B9/C8/CD/BU/B9/BG/BD/BI/BC /BT/BA /C7/D7/D8/CT/D6/CW/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK/BV /C8/C4 /BJ/BI/BU /BF/BI/BD /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /CI/C8/C0/CH /BV/BD /BE/BF/BF /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BY/BX/C4/BW/C5/BT/C6 /BJ/BJ /C8/CA/C8/C4 /BF/BF/BV /BE/BK/BH /BZ/BA/C2/BA /BY /CT/D0/CS/D1/CP/D2/B8 /C5/BA/C4/BA /C8 /CT/D6/D0 /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/BZ/C7/C4/BW/C0/BT/BU/BX/CA /BJ/BJ /C8/C4 /BI/BL/BU /BH/BC/BF /BZ/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C5/CP /D6/CZ /C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BF/CA /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BJ /C8/CA/C4 /BL/BK/BC/BL/BE/BC/BC/BD /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CD/BU/CH/C6/CB/C3/C1/CH /BC/BI/BT /C5/C8/C4 /BT/BE/BD /BE/BJ/BJ/BL /CB/BA /BW/D9/CQ /DD/D2/D7/CZ/CX/DD /B8 /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/C0/BX/C1/C3/C3/C1/C4/BT /BK/BG /C8/CA /BW/BE/BL /BD/BD/BC /C3/BA /C0/CT/CX/CZ/CZ/CX/D0/CP/B8 /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8/B8 /CB/BA /C7/D2/D3 /B4/C0/BX/C4/CB/B8 /BT/BT /BV/C0/CC/B5/C7/C6/C7 /BK/BG /CI/C8/C0/CH /BV/BE/BI /BF/BC/BJ /CB/BA /C7/D2/D3 /B4/C7/CA/CB/BT /CH/B5/CB/C1/BX/BZ/CA/C1/CB/CC /BK/BE /C8/CA /BW/BE/BI /BL/BI/BL /C2/BA/C4/BA /CB/CX/CT/CV/D6/CX/D7/D8 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BT /CD/BZ/CD/CB/CC/C1/C6 /BJ/BH /C8/CA/C4 /BF/BG /BJ/BI/BG /C2/BA/BX/BA /BT/D9/CV/D9/D7/D8/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BU/BT /BV/BV/C1 /BJ/BH /C8/C4 /BH/BK/BU /BG/BK/BD /BV/BA /BU/CP/CR/CR/CX /CT/D8 /CP/D0/BA /B4/CA/C7/C5/BT/B8 /BY/CA/BT/CB/B5/BU/C7 /CH /BT/CA/CB/C3/C1 /BJ/BH/BU /C8/CA/C4 /BF/BG /BJ/BI/BE /BT/BA/C5/BA /BU/D3 /DD /CP /D6/D7/CZ/CX /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C4/BU/C4/B5/BX/CB/C8/C7/CB/C1/CC/C7 /BJ/BH /C8/C4 /BH/BK/BU /BG/BJ/BK /BU/BA /BX/D7/D4 /D3/D7/CX/D8/D3 /CT/D8 /CP/D0/BA /B4/BY/CA/BT/CB/B8 /C6/BT/C8/C4/B8 /C8 /BT/BW/C7/B7/B5 /BD/BC/BF/BL /BD/BC/BF/BL/BD/BC/BF/BL /BD/BC/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 ψ /B4/BG/BD/BI/BC/B5 /B8 /CG /B4/BG/BE/BI/BC/B5 ψ /B4/BG/BD/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ψ /B4/BG/BD/BI/BC/B5 /C5/BT/CB/CBψ /B4/BG/BD/BI/BC/B5 /C5/BT/CB/CBψ /B4/BG/BD/BI/BC/B5 /C5/BT/CB/CBψ /B4/BG/BD/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BD/BH/BF ± /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BD/BH/BF ± /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BD/BH/BF ± /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BD/BH/BF ± /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BD/BL/BD. /BJ± /BI. /BH /BG/BD/BL/BD. /BJ± /BI. /BH/BG/BD/BL/BD. /BJ± /BI. /BH /BG/BD/BL/BD. /BJ± /BI. /BH /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BD/BH/BD ± /BG /BE/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BD/BH/BH ± /BH /BF/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BD/BH/BL ± /BE/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BL/BF ± /BH/BJ/B5◦/BA /BE/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BD/BI/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BD/BI/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BD/BI/BC/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BD/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BF± /BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BF± /BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BF± /BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BF± /BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BJ/BD. /BK± /BD/BE. /BF /BJ/BD. /BK± /BD/BE. /BF/BJ/BD. /BK± /BD/BE. /BF /BJ/BD. /BK± /BD/BE. /BF /BG/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BJ± /BD/BC /BH/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BC/BJ± /BD/BI /BI/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BJ/BK± /BE/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BG/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BL/BF ± /BH/BJ/B5◦/BA /BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BI/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BD/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CT /B7/CT−/B4/BK. /BD± /BC. /BL/B5× /BD/BC− /BI/A0/BE /C2/ψπ /B7π−< /BF × /BD/BC− /BF/BL/BC/B1/A0/BF /C2/ψπ /BCπ /BC< /BF × /BD/BC− /BF/BL/BC/B1/A0/BG /C2/ψ /C3 /B7/C3−< /BE × /BD/BC− /BF/BL/BC/B1/A0/BH /C2/ψη < /BK × /BD/BC− /BF/BL/BC/B1/A0/BI /C2/ψπ /BC< /BD × /BD/BC− /BF/BL/BC/B1/A0/BJ /C2/ψη/prime< /BH × /BD/BC− /BF/BL/BC/B1/A0/BK /C2/ψπ /B7π−π /BC< /BD × /BD/BC− /BF/BL/BC/B1/A0/BLψ /B4/BE /CB /B5π /B7π−< /BG × /BD/BC− /BF/BL/BC/B1/A0/BD/BCχ/CR /BDγ < /BJ × /BD/BC− /BF/BL/BC/B1/A0/BD/BDχ/CR /BEγ < /BD. /BF /B1 /BL/BC/B1/A0/BD/BEχ/CR /BDπ /B7π−π /BC< /BE × /BD/BC− /BF/BL/BC/B1/A0/BD/BFχ/CR /BEπ /B7π−π /BC< /BK × /BD/BC− /BF/BL/BC/B1/A0/BD/BGφπ /B7π−< /BE × /BD/BC− /BF/BL/BC/B1 ψ /B4/BG/BD/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BD/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BD/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BD/BI/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BK/BF± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BK± /BC. /BE/BE /BC. /BG/BK± /BC. /BE/BE/BC. /BG/BK± /BC. /BE/BE /BC. /BG/BK± /BC. /BE/BE /BJ/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BF± /BC. /BC/BK /BK/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BK/BG± /BC. /BD/BF /BL/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BJ/BJ± /BC. /BE/BF /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BJ/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BL/BF ± /BH/BJ/B5◦/BA /BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BL/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BD/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BD/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BD/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BD/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF< /BF< /BF< /BF/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C2/ψπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF< /BF< /BF< /BF/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK< /BK< /BK< /BK/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C2/ψπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD< /BD< /BD< /BD/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C2/ψη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C2/ψη/prime/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH< /BH< /BH< /BH/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD< /BD< /BD< /BD/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG< /BG< /BG< /BG/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig χ/CR /BDγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ< /BJ< /BJ< /BJ/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig χ/CR /BEγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BF< /BD/BF< /BD/BF< /BD/BF/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig χ/CR /BDπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig χ/CR /BEπ /B7π−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK< /BK< /BK< /BK/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BV/C7 /BT/C6 /BC/BI /BV/C4/BX/C7 /BG. /BD/BE/DF /BG. /BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ψ /B4/BG/BD/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BD/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BD/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BD/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BW /C8/C4 /BU/BI/BI/BC /BF/BD/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7 /BT/C6 /BC/BI /C8/CA/C4 /BL/BI /BD/BI/BE/BC/BC/BF /CC/BA/BX/BA /BV/D3/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BX/CC/C0 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BD/BJ/BH/BC/BD /C3/BA/C3/BA /CB/CT/D8/CW/BU/BT/C1 /BC/BE/BV /C8/CA/C4 /BK/BK /BD/BC/BD/BK/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI /CB/C4/BT /BV/B9/C8/CD/BU/B9/BG/BD/BI/BC /BT/BA /C7/D7/D8/CT/D6/CW/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK/BV /C8/C4 /BJ/BI/BU /BF/BI/BD /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BF/CA /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BJ /C8/CA/C4 /BL/BK/BC/BL/BE/BC/BC/BD /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C1/BW/BW/C1/CA /BL/BK /C8/C4 /BU/BG/BF/BF /BD/BE/BH /BY/BA /C1/CS/CS/CX/D6 /CT/D8 /CP/D0/BA/C7/C6/C7 /BK/BG /CI/C8/C0/CH /BV/BE/BI /BF/BC/BJ /CB/BA /C7/D2/D3 /B4/C7/CA/CB/BT /CH/B5/BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /C8/C4 /BI/BI/BU /BF/BL/BH /C2/BA /BU/D9/D6/D1/CT/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B8 /C0/BT/C5/BU/B8 /CB/C1/BX/BZ/B7/B5 /CG /B4/BG/BE/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR /BR/B4/BD−−/B5/CB/CT/CT/D2 /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D6/CT/D8/D9/D6/D2 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BL. /BH/BG/DF /BD/BC . /BH/BK/BZ/CT/CE /CQ /DD /BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C1 /B8 /C0/BX /BC/BI /BU /B8 /CP/D2/CS /CH/CD/BT/C6 /BC/BJ/B8 /CP/D2/CS /CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s≈ /BG/BA/BE/BI /BZ/CT/CE /CQ /DD /BV/C7 /BT/C6 /BC/BI/BA /C8 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BI /CX/D2 /BU−→ /C3−π /B7π−/C2/ψ /BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D1/CX/D2/CX/B9/D6/CT/DA/CX/CT/DB/D9/D2/CS/CT/D6 /D8/CW/CT /CG /B4/BF/BK/BJ/BE/B5 /BA /B4/CB/CT/CT /D8/CW/CT /CX/D2/CS/CT/DC /CU/D3 /D6 /D8/CW/CT /D4/CP/CV/CT /D2/D9/D1/CQ /CT/D6/BA/B5 /CG /B4/BG/BE/BI/BC/B5 /C5/BT/CB/CB /CG /B4/BG/BE/BI/BC/B5 /C5/BT/CB/CB/CG /B4/BG/BE/BI/BC/B5 /C5/BT/CB/CB /CG /B4/BG/BE/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BE/BI/BF /B7 /BK − /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BE/BI/BF /B7 /BK − /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BE/BI/BF /B7 /BK − /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BE/BI/BF /B7 /BK − /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA /BG/BE/BG/BJ± /BD/BE /B7/BD /BJ − /BF/BE /BD/CH/CD/BT/C6 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ /BG/BE/BK/BG /B7/BD /BJ − /BD/BI± /BG /BD/BF/BA/BI /C0/BX /BC/BI /BU /BV/C4/BX/C7 /BL. /BG/DF/BD/BC. /BI /CT /B7/CT−→γπ /B7π−/C2/ψ/BG/BE/BH/BL± /BK /B7 /BE − /BI /BD/BE/BH /BE/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C1 /BU/BT/BU/CA /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ/BD/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /BE/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /CC/DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/CT /D2/D3/D8 /CT/DC/CR/D0/D9/CS/CT/CS/BA /BD/BC/BG/BC /BD/BC/BG/BC/BD/BC/BG/BC /BD/BC/BG/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CG /B4/BG/BE/BI/BC/B5 /B8 /CG /B4/BG/BF/BI/BC/B5 /CG /B4/BG/BE/BI/BC/B5 /CF/C1/BW/CC/C0 /CG /B4/BG/BE/BI/BC/B5 /CF/C1/BW/CC/C0/CG /B4/BG/BE/BI/BC/B5 /CF/C1/BW/CC/C0 /CG /B4/BG/BE/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BH± /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC/BK± /BD/BL± /BD/BC /BF/CH/CD/BT/C6 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ /BJ/BF /B7/BF /BL − /BE/BH± /BH /BD/BF/BA/BI /C0/BX /BC/BI /BU /BV/C4/BX/C7 /BL. /BG/DF /BD/BC. /BI /CT /B7/CT−→γπ /B7π−/C2/ψ/BK/BK± /BE/BF /B7 /BI − /BG /BD/BE/BH /BG/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C1 /BU/BT/BU/CA /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ/BF/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /BG/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /CC/DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/CT /D2/D3/D8 /CT/DC/CR/D0/D9/CS/CT/CS/BA /CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BG/BE/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/A0/BE /C2/ψπ /B7π−/D7/CT/CT/D2/A0/BF /C2/ψπ /BCπ /BC/CJ /CP /CL /D7/CT/CT/D2/A0/BG /C2/ψ /C3 /B7/C3−/CJ /CP /CL /D7/CT/CT/D2/A0/BH /C2/ψη /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BI /C2/ψπ /BC/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BJ /C2/ψη/prime/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BK /C2/ψπ /B7π−π /BC/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BL /C2/ψηη /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BCψ /B4/BE /CB /B5π /B7π−/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BDψ /B4/BE /CB /B5η /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BEχ/CR /BCω /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BFχ/CR /BDγ /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BGχ/CR /BEγ /CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BHχ/CR /BDπ /B7π−π /BC/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BIχ/CR /BEπ /B7π−π /BC/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BJφπ /B7π−/CJ /CP /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BD/BK φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/A0/BD/BL /BW /BW /D2/D3/D8 /D7/CT/CT/D2/A0/BE/BC /D4 /D4/A0/BE/BD /C3 /BC/CB /C3±π∓/A0/BE/BE /C3 /B7/C3−π /BC/CJ /CP /CL/CB /CT /CT /BV /C7 /BT/C6 /BC/BI /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA /CG /B4/BG/BE/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BG/BE/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CG /B4/BG/BE/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BG/BE/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig/C2/ψπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BL /B7/BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL /B7/BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH. /BL /B7/BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH. /BL /B7/BD. /BE − /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BI. /BC± /BD. /BE /B7/BG. /BJ − /BC. /BH /BH/CH/CD/BT/C6 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ /BK. /BL /B7/BF. /BL − /BF. /BD± /BD. /BK /BK/BA/BD /C0/BX /BC/BI /BU /BV/C4/BX/C7 /BL. /BG/DF /BD/BC. /BI /CT /B7/CT−→γπ /B7π−/C2/ψ/BH. /BH± /BD. /BC /B7/BC. /BK − /BC. /BJ /BD/BE/BH /BI/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C1 /BU/BT/BU/CA /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC. /BI± /BE. /BF /B7/BL. /BD − /BD. /BJ /BJ/CH/CD/BT/C6 /BC/BJ /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→γπ /B7π−/C2/ψ/BH/CB/D3/D0/D9/D8/CX/D3/D2 /C1 /D3/CU /D8 /DB /D3 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CX/D2 /CP /AC/D8 /D9/D7/CX/D2/CV /D8 /DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BI/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /CC/DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/CT /D2/D3/D8 /CT/DC/CR/D0/D9/CS/CT/CS/BA/BJ/CB/D3/D0/D9/D8/CX/D3/D2 /C1 /C1 /D3/CU /D8 /DB /D3 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CX/D2 /CP /AC/D8 /D9/D7/CX/D2/CV /D8 /DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0/A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0 /A0/parenleftbig/C2/ψ /C3 /B7/C3−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE /BL/BC /BK/CH/CD/BT/C6 /BC/BK /BU/BX/C4/C4 /CT /B7/CT−→γ /C3 /B7/C3−/C2/ψ/BK/BY /D6/D3/D1 /CP /AC/D8 /D3/CU /D8/CW/CT /CQ /D6/D3/CP/CS /C3 /B7/C3−/C2/ψ /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CP /CR/D3/CW/CT/D6/CT/D2/D8 /CG /B4/BG/BE/BI/BC/B5 /CP/D1/D4/D0/CX/B9/D8/D9/CS/CT /DB/CX/D8/CW /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CU/D6/D3/D1 /CH/CD/BT/C6 /BC/BJ/BA /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BD /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BD /BB/A0/A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BD /BB/A0 /A0/parenleftbig φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG< /BC. /BG< /BC. /BG< /BC. /BG/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BW /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /B7π−γ/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BD /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BD /BB/A0/A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BD /BB/A0 /A0/parenleftbig φ /CU/BC /B4/BL/BK/BC/B5→φπ /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BK< /BC. /BE/BK< /BC. /BE/BK< /BC. /BE/BK/BL/BC /BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→π /B7π−/C3 /B7/C3−γ/BL/BT /CD/BU/BX/CA/CC /BC/BJ /BT/C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 →φ /CU/BC /B4/BL/BK/BC/B5 →φπ /B7π−/parenrightbig × /A0/parenleftbig/CG /B4/BG/BE/BI/BC/B5 →/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CL× /CJ/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5/CL< /BC. /BD/BG /CT/CE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT/D7/D8 /DA/CP/D0/D9/CT/BU/B4φ /B4/BD/BC/BE/BC/B5 → /C3 /B7/C3−/B5/BP /BC. /BG/BL/BE/BA /A0/parenleftbig/C3 /BC/CB /C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BD /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BD /BB/A0/A0/parenleftbig/C3 /BC/CB /C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BD /BB/A0 /A0/parenleftbig/C3 /BC/CB /C3±π∓/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BD /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BH /BL/BC /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /BC/CB /C3±π∓γ /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BD /BB/A0/A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BD /BB/A0 /A0/parenleftbig/C3 /B7/C3−π /BC/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI /BL/BC /BT /CD/BU/BX/CA/CC /BC/BK /CB /BU/BT/BU/CA /BD/BC/BA/BI /CT /B7/CT−→ /C3 /B7/C3−π /BCγ /CG /B4/BG/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CG /B4/BG/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CG /B4/BG/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CG /B4/BG/BE/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BE/BC /BB/A0/BE /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BE/BC /BB/A0/BE /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BE/BC /BB/A0/BE /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BE/BC /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BF< /BC. /BD/BF< /BC. /BD/BF< /BC. /BD/BF/BL/BC /BD/BC/BT /CD/BU/BX/CA/CC /BC/BI /BU /CT /B7/CT−→ /D4 /D4γ/A0/parenleftbig/BW /BW/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BD/BL /BB/A0/BE /A0/parenleftbig/BW /BW/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BD/BL /BB/A0/BE /A0/parenleftbig/BW /BW/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BD/BL /BB/A0/BE /A0/parenleftbig/BW /BW/parenrightbig/BB/A0/parenleftbig/C2/ψπ /B7π−/parenrightbig/A0/BD/BL /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC< /BD. /BC< /BD. /BC< /BD. /BC/BL/BC /BD/BC/BT /CD/BU/BX/CA/CC /BC/BJ /BU/BX /BU/BT/BU/CA /CT /B7/CT−→ /BW /BWγ/BD/BC/CD/D7/CX/D2/CV /BG/BE/BH/BL ± /BD/BC /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /BK/BK ± /BE/BG /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /DB/CX/CS/D8/CW /D3/CU /CG /B4/BG/BE/BI/BC/B5 /BA /CG /B4/BG/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BG/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CG /B4/BG/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BG/BE/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BK/CB /C8/CA /BW/BJ/BJ /BC/BL/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CH/CD/BT/C6 /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BH/CA /BV/BA/CI/BA /CH /D9/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BT/C3 /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BK /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BJ/BU/BX /C8/CA /BW/BJ/BI /BD/BD/BD/BD/BC/BH/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CH/CD/BT/C6 /BC/BJ /C8/CA/C4 /BL/BL /BD/BK/BE/BC/BC/BG /BV/BA/CI/BA /CH /D9/CP/D2 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI /C8/CA /BW/BJ/BF /BC/BD/BD/BD/BC/BD/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC /BC/BI/BU /C8/CA /BW/BJ/BF /BC/BD/BE/BC/BC/BH /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI/BW /C8/CA /BW/BJ/BG /BC/BL/BD/BD/BC/BF/CA /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7 /BT/C6 /BC/BI /C8/CA/C4 /BL/BI /BD/BI/BE/BC/BC/BF /CC/BA/BX/BA /BV/D3/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX /BC/BI/BU /C8/CA /BW/BJ/BG /BC/BL/BD/BD/BC/BG/CA /C9/BA /C0/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH/C1 /C8/CA/C4 /BL/BH /BD/BG/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C3/BT/C4/BT/CB/C0/C6/C1/C3/BA/BA/BA /BC/BK /C8/CA /BW/BJ/BJ /BC/BH/BG/BC/BE/BH /CH /D9/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP/B8 /BT/BA/CE/BA /C6/CT/CU/CT/CS/CX/CT/DA/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BF/CA /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BJ /C8/CA/C4 /BL/BK/BC/BL/BE/BC/BC/BD /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/C1/CD /BC/BI /C8/CA /BW/BJ/BF /BC/BL/BG/BH/BD/BC /CC/BA/B9/CF/BA /BV/CW/CX/D9/B8 /CC/BA/B9/C0/BA /C0/D7/CX/CT/CW/C0/C7/CD /BC/BI /C8/CA /BW/BJ/BG /BC/BD/BJ/BH/BC/BG /CF/BA/B9/CB/BA /C0/D3/D9/C5/C7 /BC/BI /C8/C4 /BU/BI/BG/BC /BD/BK/BE /CG/BA/C0/BA /C5/D3 /CT/D8 /CP/D0/BA/C9/C1/BT /C7 /BC/BI /C8/C4 /BU/BI/BF/BL /BE/BI/BF /BV/BA /C9/CX/CP/D3/CA/C7/CB/C6/BX/CA /BC/BI/BV /C8/CA /BW/BJ/BG /BC/BJ/BI/BC/BC/BI /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6/CB/CF /BT/C6/CB/C7/C6 /BC/BI /C8/CA/C8/C4 /BG/BE/BL /BE/BG/BF /BX/BA/CB/BA /CB/DB /CP/D2/D7/D3/D2 /B4/C8/C1/CC/CC/B5/CH/CD/BT/C6 /BC/BI /C8/C4 /BU/BI/BF/BG /BF/BL/BL /BV/BA/CI/BA /CH /D9/CP/D2/B8 /C8 /BA/CF /CP/D2/CV/B8 /CG/BA/C0/BA /C5/D3/BU/C1/BZ/C1 /BC/BH /C8/CA /BW/BJ/BE /BD/BD/BG/BC/BD/BI /C1/BA /BU/CX/CV/CX /CT/D8 /CP/D0/BA/BV/C4/C7/CB/BX /BC/BH/BT /C8/C4 /BU/BI/BE/BK/BE/BD/BH /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8 /C8 /BA/CA/BA /C8 /CP/CV/CT/C3 /C7/CD /BC/BH /C8/C4 /BU/BI/BF/BD /BD/BI/BG /BX/BA /C3/D3/D9/C4/C1/CD /BC/BH /C8/CA /BW/BJ/BE /BC/BH/BG/BC/BE/BF /CG/BA /C4/CX/D9/B8 /CG/BA/C9/BA /CI/CT/D2/CV/B8 /CG/BA/C9/BA /C4/CX/C4/C4/BT/C6/BX/CB/B9/BX/CB/CC/BA/BA/BA /BC/BH /C8/CA /BW/BJ/BE /BC/BF/BD/BH/BC/BF /BY/BA /C4/D0/CP/D2/CT/D7/B9/BX/D7/D8/D6/CP/CS/CP/C5/BT/C1/BT/C6/C1 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BF/BD/BH/BC/BE/CA /C4/BA /C5/CP/CX/CP/D2/CX /CT/D8 /CP/D0/BA/CI/C0/CD /BC/BH /C8/C4 /BU/BI/BE/BH /BE/BD/BE /CB/BA/B9/C4/BA /CI/CW/D9 /CG /B4/BG/BF/BI/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BR /BR/B4/BD−−/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D6/CT/D8/D9/D6/D2 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BL. /BH/BG/DF /BD/BC . /BH/BK/BZ/CT/CE /CQ /DD/BT /CD/BU/BX/CA/CC /BC/BJ /CB /CP/D2/CS /CF /BT/C6/BZ /BC/BJ /BW /BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D6/CT/DA/CX/CT/DB/D9/D2/CS/CT/D6/D8/CW/CT /CG /B4/BF/BK/BJ/BE/B5 /D4/CP /D6/D8/CX/CR/D0/CT /D0/CX/D7/D8/CX/D2/CV/D7/BA /B4/CB/CT/CT /D8/CW/CT /CX/D2/CS/CT/DC /CU/D3 /D6 /D8/CW/CT /D4/CP/CV/CT /D2/D9/D1/CQ /CT/D6/BA/B5 /CG /B4/BG/BF/BI/BC/B5 /C5/BT/CB/CB /CG /B4/BG/BF/BI/BC/B5 /C5/BT/CB/CB/CG /B4/BG/BF/BI/BC/B5 /C5/BT/CB/CB /CG /B4/BG/BF/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BF/BI/BD± /BL± /BL /BG/BF/BI/BD± /BL± /BL/BG/BF/BI/BD± /BL± /BL /BG/BF/BI/BD± /BL± /BL /BD/CF /BT/C6/BZ /BC/BJ /BW /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BF/BE/BG± /BE/BG /BE/BT /CD/BU/BX/CA/CC /BC/BJ /CB /BU/BT/BU/CA /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5/BD/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /BE/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /CG /B4/BG/BF/BI/BC/B5 /CF/C1/BW/CC/C0 /CG /B4/BG/BF/BI/BC/B5 /CF/C1/BW/CC/C0/CG /B4/BG/BF/BI/BC/B5 /CF/C1/BW/CC/C0 /CG /B4/BG/BF/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BG± /BD/BH± /BD/BC /BJ/BG± /BD/BH± /BD/BC/BJ/BG± /BD/BH± /BD/BC /BJ/BG± /BD/BH± /BD/BC /BF/CF /BT/C6/BZ /BC/BJ /BW /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BE± /BF/BF /BG/BT /CD/BU/BX/CA/CC /BC/BJ /CB /BU/BT/BU/CA /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5/BF/BY /D6/D3/D1 /CP /D8 /DB /D3/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /BG/BY /D6/D3/D1 /CP /D7/CX/D2/CV/D0/CT/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT /AC/D8/BA /CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /CG /B4/BG/BF/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BG/BF/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CG /B4/BG/BF/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /CG /B4/BG/BF/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/A0/BEψ /B4/BE /CB /B5π /B7π−/D7/CT/CT/D2 /BD/BC/BG/BD /BD/BC/BG/BD/BD/BC/BG/BD /BD/BC/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CG /B4/BG/BF/BI/BC/B5 /B8ψ /B4/BG/BG/BD/BH/B5 /CG /B4/BG/BF/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BG/BF/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/CG /B4/BG/BF/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /CG /B4/BG/BF/BI/BC/B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0 /A0/parenleftbig ψ /B4/BE /CB /B5π /B7π−/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BC. /BG± /BD. /BJ± /BD. /BH /BH/CF /BT/C6/BZ /BC/BJ /BW /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5 /BD/BD. /BK± /BD. /BK± /BD. /BG /BI/CF /BT/C6/BZ /BC/BJ /BW /BU/BX/C4/C4 /BD/BC/BA/BH/BK /CT /B7/CT−→ γπ /B7π−ψ /B4/BE /CB /B5/BH/CB/D3/D0/D9/D8/CX/D3/D2 /C1 /D3/CU /D8 /DB /D3 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CX/D2 /CP /AC/D8 /D9/D7/CX/D2/CV /D8 /DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BI/CB/D3/D0/D9/D8/CX/D3/D2 /C1 /C1 /D3/CU /D8 /DB /D3 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CX/D2 /CP /AC/D8 /D9/D7/CX/D2/CV /D8 /DB /D3 /CX/D2/D8/CT/D6/CU/CT/D6/CX/D2/CV /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /CG /B4/BG/BF/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BG/BF/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CG /B4/BG/BF/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CG /B4/BG/BF/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT /CD/BU/BX/CA/CC /BC/BJ/CB /C8/CA/C4 /BL/BK/BE/BD/BE/BC/BC/BD /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/CF /BT/C6/BZ /BC/BJ/BW /C8/CA/C4 /BL/BL /BD/BG/BE/BC/BC/BE /CG/BA/B9/C4/BA /CF /CP/D2/CV /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BW/C1/C6/BZ /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BG/BC/BF/BF /BZ/BA/B9/C2/BA /BW/CX/D2/CV/B8 /C2/BA/B9/C2/BA /CI/CW/D9/B8 /C5/BA/B9/C4/BA /CH /CP/D2/C3/BT/C4/BT/CB/C0/C6/C1/C3/BA/BA/BA /BC/BK /C8/CA /BW/BJ/BJ /BC/BH/BG/BC/BE/BH /CH /D9/BA/CB/BA /C3/CP/D0/CP/D7/CW/D2/CX/CZ /D3/DA/CP/B8 /BT/BA/CE/BA /C6/CT/CU/CT/CS/CX/CT/DA ψ /B4/BG/BG/BD/BH/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 ψ /B4/BG/BG/BD/BH/B5 /C5/BT/CB/CBψ /B4/BG/BG/BD/BH/B5 /C5/BT/CB/CBψ /B4/BG/BG/BD/BH/B5 /C5/BT/CB/CBψ /B4/BG/BG/BD/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG/BE/BD ± /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BG/BE/BD ± /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BG/BE/BD ± /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BG/BE/BD ± /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BG/BD/BH. /BD± /BJ. /BL /BG/BG/BD/BH. /BD± /BJ. /BL/BG/BG/BD/BH. /BD± /BJ. /BL /BG/BG/BD/BH. /BD± /BJ. /BL /BD/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BG/BD/BD ± /BJ /BE/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /BT /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /BW /BC/BW−π /B7γ/BG/BG/BE/BH ± /BI /BF/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BG/BE/BL ± /BL /BG/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/BG/BD/BJ ± /BD/BC /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BG/BG/BD/BG ± /BJ /CB/C1/BX/BZ/CA/C1/CB/CC /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BF/BG ± /BK/BK/B5◦/BA /BE/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BF/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BG/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BG/BD/BH/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BG/BD/BH/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BG/BD/BH/B5 /CF/C1/BW/CC/C0ψ /B4/BG/BG/BD/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BE± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BE± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BE± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BE± /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BJ/BD. /BH± /BD/BL. /BC /BJ/BD. /BH± /BD/BL. /BC/BJ/BD. /BH± /BD/BL. /BC /BJ/BD. /BH± /BD/BL. /BC /BH/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BJ/BJ± /BE/BC /BI/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /BT /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /BW /BC/BW−π /B7γ/BD/BD/BL± /BD/BI /BJ/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BD/BK± /BF/BH /BK/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BI/BI± /BD/BH /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BF/BF± /BD/BC /CB/C1/BX/BZ/CA/C1/CB/CC /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BH/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BF/BG ± /BK/BK/B5◦/BA /BI/CB/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D2/D3/D8 /CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /BJ/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BK/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5/CS /CP /D8 /CP /BA ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB ψ /B4/BG/BG/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /CW/CP/CS/D6/D3/D2/D7 /CS/D3/D1/CX/D2/CP/D2/D8/A0/BE /BW /BC/BW−π /B7/A0/BF /B4 /BW /BC/BW−π /B7/B5non−res < /BE. /BF /B1 /BL/BC/B1/A0/BG /BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/B4/BD/BC± /BG /B5/B1/A0/BH /CT /B7/CT−/B4 /BL. /BG± /BF. /BE/B5× /BD/BC− /BI ψ /B4/BG/BG/BD/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BG/BD/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BG/BD/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB ψ /B4/BG/BG/BD/BH/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BK± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BK± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BK± /BC. /BC/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH± /BC. /BD/BE /BC. /BF/BH± /BC. /BD/BE/BC. /BF/BH± /BC. /BD/BE /BC. /BF/BH± /BC. /BD/BE /BL/BT/BU/C4/C1/C3/C1/C5 /BC/BK /BW /BU/BX/CB/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BE± /BC. /BD/BD /BD/BC/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BI/BG± /BC. /BE/BF /BD/BD/CB/BX/CC/C0 /BC/BH /BT /CA/CE/CD/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BG/BL± /BC. /BD/BF /BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK /BV /BW /BT/CB/C8 /CT /B7/CT−/BC. /BG/BG± /BC. /BD/BG /CB/C1/BX/BZ/CA/C1/CB/CC /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/BL/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CS/CP/D8/CP /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CX/D2 /BU/BT/C1 /BC/BE /BV /BA/BY /D6/D3/D1 /CP /CV/D0/D3/CQ/CP/D0 /AC/D8 /D3/DA/CT/D6 /D8/CW/CT /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/DD/D6/CT/CV/CX/D3/D2 /BF . /BJ/DF/BH. /BC /BZ/CT/CE /CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT ψ /B4/BF/BJ/BJ/BC/B5 /B8 ψ /B4/BG/BC/BG/BC/B5 /B8 ψ /B4/BG/BD/BI/BC/B5 /B8 /CP/D2/CS ψ /B4/BG/BG/BD/BH/B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/C8/CW/CP/D7/CT /CP/D2/CV/D0/CT /AC/DC/CT/CS /CX/D2 /D8/CW/CT /AC/D8 /D8/D3 δ /BP /B4/BE/BF/BG ± /BK/BK/B5◦/BA /BD/BC/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /B4/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI/B5 /CS/CP/D8/CP/BA/BD/BD/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /BU/BX/CB /B4/BU/BT/C1 /BC/BE /BV /B5 /CS/CP/D8/CP/BA ψ /B4/BG/BG/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BG/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BG/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB ψ /B4/BG/BG/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CB/C1/BX/BZ/CA/C1/CB/CC /BJ/BI /C5/CA/C3/BD /CT /B7/CT−/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BH± /BE. /BG± /BF. /BK /BD/BC. /BH± /BE. /BG± /BF. /BK/BD/BC. /BH± /BE. /BG± /BF. /BK /BD/BC. /BH± /BE. /BG± /BF. /BK /BD/BE/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /BT /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /BW /BC/BW−π /B7γ/BD/BE/CD/D7/CX/D2/CV /BG/BG/BE/BD ± /BG /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /BI/BE ± /BE/BC /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /DB/CX/CS/D8/CW /D3/CU ψ /B4/BG/BG/BD/BH/B5 /BA /A0/parenleftbig/B4 /BW /BC/BW−π /B7/B5non−res/parenrightbig/BB/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/B4 /BW /BC/BW−π /B7/B5non−res/parenrightbig/BB/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/B4 /BW /BC/BW−π /B7/B5non−res/parenrightbig/BB/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/B4 /BW /BC/BW−π /B7/B5non−res/parenrightbig/BB/A0/parenleftbig/BW /BW∗/BE /B4/BE/BG/BI/BC/B5 → /BW /BC/BW−π /B7/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE/BL/BC /BD/BF/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /BT /BU/BX/C4/C4 /BD/BC/BA/BI /CT /B7/CT−→ /BW /BC/BW−π /B7γ/BD/BF/CD/D7/CX/D2/CV /BG/BG/BE/BD ± /BG /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /BI/BE ± /BE/BC /C5/CT/CE /CU/D3 /D6 /D8/CW/CT /DB/CX/CS/D8/CW /D3/CU ψ /B4/BG/BG/BD/BH/B5 /BA ψ /B4/BG/BG/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BG/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BG/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CBψ /B4/BG/BG/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/C4/C1/C3/C1/C5 /BC/BK/BW /C8/C4 /BU/BI/BI/BC /BF/BD/BH /C5/BA /BT/CQ/D0/CX/CZ/CX/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK/BT /C8/CA/C4 /BD/BC/BC /BC/BI/BE/BC/BC/BD /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/CB/BX/CC/C0 /BC/BH/BT /C8/CA /BW/BJ/BE /BC/BD/BJ/BH/BC/BD /C3/BA/C3/BA /CB/CT/D8/CW/BU/BT/C1 /BC/BE/BV /C8/CA/C4 /BK/BK /BD/BC/BD/BK/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C7/CB/CC/BX/CA/C0/BX/C4/BW /BK/BI /CB/C4/BT /BV/B9/C8/CD/BU/B9/BG/BD/BI/BC /BT/BA /C7/D7/D8/CT/D6/CW/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/BT/C6/BW/BX/C4/C1/C3 /BJ/BK/BV /C8/C4 /BJ/BI/BU /BF/BI/BD /CA/BA /BU/D6/CP/D2/CS/CT/D0/CX/CZ /CT/D8 /CP/D0/BA /B4/BW /BT/CB/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C1/BX/BZ/CA/C1/CB/CC /BJ/BI /C8/CA/C4 /BF/BI /BJ/BC/BC /C2/BA/C4/BA /CB/CX/CT/CV/D6/CX/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BK /C8/CA /BW/BJ/BJ /BC/BD/BD/BD/BC/BF/CA /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT/C3/C0/C4/C7 /CE /BT /BC/BJ /C8/CA/C4 /BL/BK/BC/BL/BE/BC/BC/BD /BZ/BA /C8 /CP/CZ/CW/D0/D3/DA/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CA/C5/BX/CB/CC/BX/CA /BJ/BJ /C8/C4 /BI/BI/BU /BF/BL/BH /C2/BA /BU/D9/D6/D1/CT/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BW/BX/CB/CH/B8 /C0/BT/C5/BU/B8 /CB/C1/BX/BZ/B7/B5/C4/CD/CC/C0 /BJ/BJ /C8/C4 /BJ/BC/BU /BD/BE/BC /CE/BA /C4/D9/D8/CW /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /BD/BC/BG/BE /BD/BC/BG/BE/BD/BC/BG/BE /BD/BC/BG/BE/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU/D3/D8/D8/D3/D1/D3/D2/CX/D9/D1 /CQ /CQ /C5/BX/CB/C7/C6/CB /CQ /CQ /C5/BX/CB/C7/C6/CB/CQ /CQ /C5/BX/CB/C7/C6/CB /CQ /CQ /C5/BX/CB/C7/C6/CB THE BOTTOMONIUM SYSTEM =BB threshold(4S) (3S) (2S) (1S)(10860)(11020) hadrons hadrons hadronsγ γ γ γηb(3S) ηb(2S) χb1(1P)χb2(1P)χb2(2P) hb(2P) ηb(1S) JPC 0−+ 1−− 1+− 0++ 1++ 2++χb0(2P)χb1(2P) χb0(1P)hb(1P) The level scheme of the b bstates showing experimentally established s tates with solid lines. Singlet states are called ηbandhb, triplet states ΥandχbJ. In parentheses it is suﬃcient to give the radial quantum number and the orbital angular momentum to specify the states with all their quantum numbers. E.g.,hb(2P)m e a n s21P1 withn=2 ,L=1 ,S=0 ,J=1 ,PC=+−. If found, D-wave states would be called ηb(nD)a n d ΥJ(nD), withJ= 1,2,3 and n=1,2,3,4,···.F o r t h e χbstates, the spins of only the χb2(1P)a n d χb1(1P)h a v eb e e n experimentally established. The spins of the other χbare given as the preferred values, based on the quarkonium models. The ﬁgure also shows the observe d hadronic and radiative transitions. WIDTH DETERMINATIONS OF THE ΥSTATES As is the case for the J/ψ(1S)a n d ψ(2S), the full widths of the b bstates Υ(1S),Υ(2S), and Υ(3S)a r en o td i r e c t l y measurable, since they are much narrower than the energyresolution of the e +e−storage rings where these states are produced. The common indirect method to determine Γ startsfrom Γ=Γ /lscript/lscript/B/lscript/lscript, (1) where Γ /lscript/lscriptis one leptonic partial width and B/lscript/lscriptis the cor- responding branching fraction ( /lscript=e,µ,o rτ). One then assumes e-µ-τuniversality and uses Γ/lscript/lscript=Γee B/lscript/lscript= average of Bee,Bµµ,andBττ. (2)The electronic partial width Γ eeis also not directly measurable ate+e−storage rings, only in the combination Γ eeΓhad/Γ, where Γ hadis the hadronic partial width and Γhad+3 Γ ee=Γ. (3) This combination is obtained experimentally from the energy- integrated hadronic cross section /integraldisplay resonanceσ(e+e−→Υ→hadrons) dE =6π2 M2ΓeeΓhad ΓCr=6π2 M2Γ(0) eeΓhad ΓC(0) r, (4) where Mis the Υmass, and CrandC(0) rare radiative correction factors. Cris used for obtaining Γ eeas deﬁned in Eq. (1), and contains corrections from all orders of QED for describing(b b)→e+e−. The lowest order QED value Γ(0) ee, relevant for comparison with potential-model calculations, is deﬁned by the /BD/BC/BG/BF /BD/BC/BG/BF/BD/BC/BG/BF /BD/BC/BG/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BU/D3/D8/D8/D3/D1/D3/D2/CX/D9/D1/B8 η/CQ /B4/BD /CB /B5 /B8 /A7 /B4/BD /CB /B5 lowest order QED graph (Born term) alone, and is about 7% lower than Γ ee. The Listings give experimental results on Bee,Bµµ,Bττ, and Γ eeΓhad/Γ. The entries of the last quantity have been re-evaluated consistently using the correction procedure of KU-RAEV 85. The partial width Γ eeis obtained from the average values for Γ eeΓhad/Γa n d B/lscript/lscriptusing Γee=ΓeeΓhad Γ(1−3B/lscript/lscript). (5) The total width Γ is then obtained from Eq. (1). We do not list Γ eeand Γ values of individual experiments. The Γ eevalues in the Meson Summary Table are also those deﬁned in Eq. (1). η/CQ /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC− /B7/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C9/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /D7/CW/D3 /DB/D2 /CP /D6/CT /D5/D9/CP /D6/CZ/B9/D1/D3 /CS/CT/D0 /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA /C7/D2/CT /CT/DA/CT/D2/D8 /CX/D7/D3/CQ/D7/CT/D6/DA/CT/CS /DB/CX/D8/CW /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /D3/D2/CT/BA /C6/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA η/CQ /B4/BD /CB /B5/C5 /BT /CB /CB η/CQ /B4/BD /CB /B5/C5 /BT /CB /CB η/CQ /B4/BD /CB /B5 /C5/BT/CB/CB η/CQ /B4/BD /CB /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF/BC/BC± /BE/BC± /BE/BC /BL/BF/BC/BC± /BE/BC± /BE/BC/BL/BF/BC/BC± /BE/BC± /BE/BC /BL/BF/BC/BC± /BE/BC± /BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BE /BW /BT/C4/BX/C8 /BD/BK/BD/DF /BE/BC/BL /CT /B7/CT− η/CQ /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CQ /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CQ /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB η/CQ /B4/BD /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /BF /CW /B7/BF /CW−/D7/CT/CT/D2/A0/BE /BE /CW /B7/BE /CW−/D2/D3/D8 /D7/CT/CT/D2/A0/BF /BG /CW /B7/BG /CW−/A0/BGγγ /D7/CT/CT/D2 η/CQ /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CQ /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CQ /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 η/CQ /B4/BD /CB /B5 /A0/B4/CX/B5/A0/B4 γγ /B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/BF /CW /B7/BF /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/BF /CW /B7/BF /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/A0/parenleftbig/BF /CW /B7/BF /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0 /A0/parenleftbig/BF /CW /B7/BF /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG/BJ/BC /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BW/C4/C8/C0 /BD/BI/BD/DF /BE/BC/BL /CT /B7/CT− < /BD/BF/BE /BL/BH /C0/BX/C1/CB/CC/BX/CA /BC/BE /BW /BT/C4/BX/C8 /BD/BK/BD/DF /BE/BC/BL /CT /B7/CT−/A0/parenleftbig/BE /CW /B7/BE /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /A0/parenleftbig/BE /CW /B7/BE /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0/A0/parenleftbig/BE /CW /B7/BE /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0 /A0/parenleftbig/BE /CW /B7/BE /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BL/BC /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BW/C4/C8/C0 /BD/BI/BD/DF /BE/BC/BL /CT /B7/CT− < /BG/BK /BL/BH /C0/BX/C1/CB/CC/BX/CA /BC/BE /BW /BT/C4/BX/C8 /BD/BK/BD/DF /BE/BC/BL /CT /B7/CT−/A0/parenleftbig/BG /CW /B7/BG /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /A0/parenleftbig/BG /CW /B7/BG /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0/A0/parenleftbig/BG /CW /B7/BG /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0 /A0/parenleftbig/BG /CW /B7/BG /CW−/parenrightbig × /A0/parenleftbig γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI/BI/BC /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BW/C4/C8/C0 /BD/BI/BD/DF /BE/BC/BL /CT /B7/CT− η/CQ /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CQ /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CQ /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB η/CQ /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /C8/C4 /BU/BI/BF/BG /BF/BG/BC /C2/BA/C5/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/C1/CB/CC/BX/CA /BC/BE/BW /C8/C4 /BU/BH/BF/BC /BH/BI /BT/BA /C0/CT/CX/D7/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5 /A7 /B4/BD /CB /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 /A7 /B4/BD /CB /B5 /C5/BT/CB/CB /A7 /B4/BD /CB /B5 /C5/BT/CB/CB/A7 /B4/BD /CB /B5 /C5/BT/CB/CB /A7 /B4/BD /CB /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BG/BI/BC. /BF/BC± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BG/BI/BC. /BF/BC± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BG/BI/BC. /BF/BC± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BG/BI/BC. /BF/BC± /BC. /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BF/BA/BL/BG/BI/BC. /BH/BD± /BC. /BC/BL± /BC. /BC/BH /BD/BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC /BC /C5/BW/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BL/BG/BH/BL. /BL/BJ± /BC. /BD/BD± /BC. /BC/BJ /C5/BT /BV/C3/BT /CH /BK/BG /CA/BX/BW/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 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/BL /B5× /BD/BC− /BG/A0/BE/BJγ /BFπ /B7/BFπ−/B4/BE. /BH± /BD. /BE /B5× /BD/BC− /BG/A0/BE/BKγ /BEπ /B7/BEπ−/C3 /B7/C3−/B4/BE. /BG± /BD. /BE /B5× /BD/BC− /BG/A0/BE/BLγπ /B7π−/D4 /D4 /B4/BD. /BH± /BC. /BI /B5× /BD/BC− /BG/A0/BF/BCγ /BEπ /B7/BEπ−/D4 /D4 /B4/BG± /BI /B5× /BD/BC− /BH/A0/BF/BDγ /BE /C3 /B7/BE /C3−/B4/BE. /BC± /BE. /BC /B5× /BD/BC− /BH/A0/BF/BEγη/prime/B4/BL/BH/BK/B5 < /BD. /BL × /BD/BC− /BI/BL/BC/B1/A0/BF/BFγη < /BD. /BC × /BD/BC− /BI/BL/BC/B1/A0/BF/BGγ /CU/BC /B4/BL/BK/BC/B5 < /BF × /BD/BC− /BH/BL/BC/B1/A0/BF/BHγ /CU/prime/BE /B4/BD/BH/BE/BH/B5 /B4/BF. /BJ /B7/BD. /BE − /BD. /BD /B5× /BD/BC− /BH/A0/BF/BIγ /CU/BE /B4/BD/BE/BJ/BC/B5 /B4/BD. /BC/BD± /BC. /BC/BL/B5× /BD/BC− /BG/A0/BF/BJγη /B4/BD/BG/BC/BH/B5 < /BK. /BE × /BD/BC− /BH/BL/BC/B1/A0/BF/BKγ /CU/BC /B4/BD/BH/BC/BC/B5 < /BD. /BH × /BD/BC− /BH/BL/BC/B1/A0/BF/BLγ /CU/BC /B4/BD/BJ/BD/BC/B5 < /BE. /BI × /BD/BC− /BG/BL/BC/B1/A0/BG/BC γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−< /BJ × /BD/BC− /BI/BL/BC/B1/A0/BG/BD γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC< /BD. /BG × /BD/BC− /BI/BL/BC/B1/A0/BG/BE γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη < /BD. /BK × /BD/BC− /BI/BL/BC/B1/A0/BG/BFγ /CU/BG /B4/BE/BC/BH/BC/B5 < /BH. /BF × /BD/BC− /BH/BL/BC/B1 /BD/BC/BG/BG /BD/BC/BG/BG/BD/BC/BG/BG /BD/BC/BG/BG/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BD /CB /B5 /A0/BG/BGγ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−< /BE × /BD/BC− /BG/BL/BC/B1/A0/BG/BHγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−< /BK × /BD/BC− /BJ/BL/BC/B1/A0/BG/BIγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−< /BI × /BD/BC− /BJ/BL/BC/B1/A0/BG/BJγ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4 < /BD. /BD × /BD/BC− /BI/BL/BC/B1/A0/BG/BKγη /B4/BE/BE/BE/BH/B5 →γφφ < /BF × /BD/BC− /BF/BL/BC/B1/A0/BG/BLγ /CG /CJ /CP /CL< /BF × /BD/BC− /BH/BL/BC/B1/A0/BH/BCγ /CG /CG /CJ /CQ /CL< /BD × /BD/BC− /BF/BL/BC/B1/A0/BH/BDγ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7 /CJ /CR /CL< /BD. /BJ/BK × /BD/BC− /BG/BL/BH/B1/C7/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7 /C7/D8/CW/CT/D6 /CS/CT/CR/CP 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/B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig × /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BD. /BE± /BD. /BI± /BD. /BJ /BF/BD. /BE± /BD. /BI± /BD. /BJ/BF/BD. /BE± /BD. /BI± /BD. /BJ /BF/BD. /BE± /BD. /BI± /BD. /BJ/C3 /C7/BU/BX/C4 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→µ /B7µ−/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BE /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BE /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BE /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BG/BC± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG/BC± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BG/BC± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BG/BC± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BH/BE± /BC. /BC/BC/BG± /BC. /BC/BD/BL /BH/CA/C7/CB/C6/BX/CA /BC/BI /BV/C4/BX/C7 /BL/BA/BH /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BD/BK/BJ± /BC. /BC/BE/BF± /BC. /BC/BF/BD /BH/BU/BT/CA/CD /BL/BE /BU /C5/BW/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BE/BF± /BC. /BC/BE± /BC. /BC/BH /BH/C2/BT/C3/CD/BU/C7 /CF/CB/C3/C1 /BK/BK /BV/BU/BT/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BF/BJ± /BC. /BC/BI± /BC. /BC/BL /BI/BZ/C1/C4/BX/CB /BK/BG /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BE/BF± /BC. /BC/BK± /BC. /BC/BG /BI/BT/C4/BU/CA/BX/BV/C0/CC /BK/BE /BW /BT/CB/C8 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BD/BF± /BC. /BC/BJ± /BC. /BD/BD /BI/C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BE /C4/BX/C6/BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BC/BL± /BC. /BE/BH /BI/BU/C7/BV/C3 /BK/BC /BV/C6/CC/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD. /BF/BH± /BC. /BD/BG /BJ/BU/BX/CA/BZ/BX/CA /BJ/BL /C8/C4/CD/CC /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BH/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C3/CD/CA/BT/BX/CE /BK/BH/BA/BI/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BU/CD/BV/C0/C5/CD/BX/C4/C4/BX/CA /BK/BK /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C3/CD/CA/BT/BX/CE /BK/BH/BA/BJ/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BT/C4/BX/CG/BT/C6/BW/BX/CA /BK/BL /D9/D7/CX/D2/CV /BU/B4 µµ /B5/BP /BC . /BC/BE/BI/BA /A7 /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A7 /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BD /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BE /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BE/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD. /BF/BG/BC± /BC. /BC/BD/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BG/BC± /BC. /BC/BD/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BF/BG/BC± /BC. /BC/BD/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BG/BC± /BC. /BC/BD/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /A7 /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A7 /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BD /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BC± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BC± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BC± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BC± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BF± /BC. /BD/BF± /BC. /BC/BH /BI/BC/CZ /BK/BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→τ /B7τ−/BE. /BI/BD± /BC. /BD/BE /B7/BC. /BC/BL − /BC. /BD/BF /BE/BH/CZ /BV/C1/C6/BT/BU/CA/C7 /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→τ /B7τ−/BE. /BJ± /BC. /BG± /BC. /BE /BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BV /BT/CA/BZ /A7 /B4/BE /CB /B5→π /B7π−τ /B7τ−/BF. /BG± /BC. /BG± /BC. /BG /BZ/C1/C4/BX/CB /BK/BF /BV/C4/BX/C7 /CT /B7/CT−→τ /B7τ−/BK/BU/BX/CB/CB/C7/C6 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BD /CB /B5→τ /B7τ−/B5/CL/ /CJ/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5 /CL/BP/BD . /BC/BE± /BC. /BC/BE±/BC. /BC/BH/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BE . /BG/BK± /BC. /BC/BH/B5× /BD/BC− /BE/BA/C7 /D9 /D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT /D7 /DD/D7 /D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BL/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→ /CT/CT /B5/BP /BU /B4 /A7 /B4/BD /CB /B5→µµ /B5 /BP /BC/BA/BC/BE/BH/BI/BN /D2/D3/D8 /D9/D7/CT/CS /CU/D3 /D6 /DB/CX/CS/D8/CW /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2/D7/BA/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BK± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BK± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BK± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BK± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BE/BL± /BC. /BC/BK± /BC. /BD/BD /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE /A7 /B4/BE /CB /B5→π /B7π−/CT /B7/CT−/BE. /BG/BE± /BC. /BD/BG± /BC. /BD/BG /BF/BC/BJ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BT/CA/BZ /A7 /B4/BE /CB /B5→π /B7π−/CT /B7/CT−/BE. /BK± /BC. /BF± /BC. /BE /BK/BE/BI /BU/BX/CB/CB/C7/C6 /BK/BG /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→π /B7π−/CT /B7/CT−/BH. /BD± /BF. /BC /BU/BX/CA/BZ/BX/CA /BK/BC /BV /C8/C4/CD/CC /CT /B7/CT−→ /CT /B7/CT−/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BG/BK± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BG/BK± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BG/BK± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BG/BK± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BG/BL± /BC. /BC/BC/BC/BE± /BC. /BC/BC/BC/BJ /BF/BG/BH/CZ /BT/BW /BT/C5/CB /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BG/BL± /BC. /BC/BC/BC/BK± /BC. /BC/BC/BD/BF /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE /A7 /B4/BE /CB /B5→ π /B7π−µ /B7µ−/BC. /BC/BE/BD/BE± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BD/BC /BD/BC/BU/BT/CA/CD /BL/BE /C5/BW/BD /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BF/BD± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BD/BC /BD/BC/C3 /C7/BU/BX/C4 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BH/BE± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BC/BJ /BV/C0/BX/C6 /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BI/BD± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BD/BD /C3/BT/BT/CA/CB/BU/BX/CA/BZ /BK/BL /BV/CB/BU/BE /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BF/BC± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BF /BK/BI /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BT/CA/BZ /A7 /B4/BE /CB /B5→ π /B7π−µ /B7µ− /BC. /BC/BE/BL± /BC. /BC/BC/BF± /BC. /BC/BC/BE /BK/BI/BG /BU/BX/CB/CB/C7/C6 /BK/BG /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→ π /B7π−µ /B7µ−/BC. /BC/BE/BJ± /BC. /BC/BC/BF± /BC. /BC/BC/BF /BT/C6/BW/CA/BX/CF/CB /BK/BF /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/BC. /BC/BF/BE± /BC. /BC/BD/BF± /BC. /BC/BC/BF /BT/C4/BU/CA/BX/BV/C0/CC /BK/BE /BW /BT/CB/C8 /CT /B7/CT−→µ /B7µ−/BC. /BC/BF/BK± /BC. /BC/BD/BH± /BC. /BC/BC/BE /C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BE /C4/BX/C6/BT /CT /B7/CT−→µ /B7µ−/BC. /BC/BD/BG /B7/BC. /BC/BF/BG − /BC. /BC/BD/BG /BU/C7/BV/C3 /BK/BC /BV/C6/CC/CA /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BE± /BC. /BC/BE/BC /BU/BX/CA/BZ/BX/CA /BJ/BL /C8/C4/CD/CC /CT /B7/CT−→µ /B7µ−/BD/BC/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D2/CS /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BE± /BC. /BC/BE± /BC. /BC/BH /BD. /BC/BE± /BC. /BC/BE± /BC. /BC/BH/BD. /BC/BE± /BC. /BC/BE± /BC. /BC/BH /BD. /BC/BE± /BC. /BC/BE± /BC. /BC/BH/BI/BC/CZ /BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5/A0/parenleftbig η/prime/B4/BL/BH/BK/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig η/prime/B4/BL/BH/BK/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig η/prime/B4/BL/BH/BK/B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BL/BG± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL/BG± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BL/BG± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL/BG± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BC± /BC. /BC/BC/BE± /BC. /BC/BC/BE /BT /C9/CD/C1/C6/BX/CB /BC/BI /BT /BV/C4/BX/BF /A7 /B4/BD /CB /B5→η/prime/CP/D2/DD/D8/CW/CX/D2/CV/BC. /BC/BE/BK± /BC. /BC/BC/BG± /BC. /BC/BC/BE /BT/CA/CC/CD/CB/C7 /BC/BF /BV/C4/BX/BE /A7 /B4/BD /CB /B5→η/prime/CP/D2/DD/D8/CW/CX/D2/CV/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BI/BH± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BI/BG± /BC. /BC/BG± /BC. /BC/BI /BJ/BF/BC± /BG/BC /BU/CA/C1/BX/CA/BX /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /C2/ψ /CG/BD. /BD± /BC. /BG± /BC. /BE /BD/BD/BY/CD/C4 /CC/C7/C6 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BI/BK /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /C2 /BT/CA/BZ /CT /B7/CT−→ /CT /B7/CT−/CG/B8 µ /B7µ−/CG < /BD/BA/BJ /BL/BC /C5/BT/CB/BV/C0/C5/BT/C6/C6 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 < /BE/BC /BL/BC /C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BF /C4/BX/C6/BT/BD/BD/CD/D7/CX/D2/CV /BU/B4/B4 /C2/ψ /B5→µ /B7µ−/B5/BP /B4 /BI . /BL± /BC. /BL/B5/B1/BA/A0/parenleftbig χc /BC /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig χc /BC /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig χc /BC /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig χc /BC /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BI /BB/A0/BH/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BG< /BJ. /BG< /BJ. /BG< /BJ. /BG/BL/BC /BU/CA/C1/BX/CA/BX /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /C2/ψ /CG/A0/parenleftbig χc /BD /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig χc /BD /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig χc /BD /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BJ /BB/A0/BH /A0/parenleftbig χc /BD /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BJ /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BC/BK± /BC. /BC/BI /BC. /BF/BH± /BC. /BC/BK± /BC. /BC/BI/BC. /BF/BH± /BC. /BC/BK± /BC. /BC/BI /BC. /BF/BH± /BC. /BC/BK± /BC. /BC/BI/BH/BE± /BD/BE /BU/CA/C1/BX/CA/BX /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /C2/ψ /CG/A0/parenleftbig χc /BE /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig χc /BE /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig χc /BE /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK /BB/A0/BH /A0/parenleftbig χc /BE /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BK /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BE± /BC. /BD/BE± /BC. /BC/BL /BC. /BH/BE± /BC. /BD/BE± /BC. /BC/BL/BC. /BH/BE± /BC. /BD/BE± /BC. /BC/BL /BC. /BH/BE± /BC. /BD/BE± /BC. /BC/BL/BG/BJ± /BD/BD /BU/CA/C1/BX/CA/BX /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→ /C2/ψ /CG/A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BH /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BH /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BH /A0/parenleftbig ψ /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BL /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD± /BC. /BD/BD± /BC. /BC/BK /BC. /BG/BD± /BC. /BD/BD± /BC. /BC/BK/BC. /BG/BD± /BC. /BD/BD± /BC. /BC/BK /BC. /BG/BD± /BC. /BD/BD± /BC. /BC/BK/BG/BE± /BD/BD /BU/CA/C1/BX/CA/BX /BC/BG /BV/C4/BX/C7 /CT /B7/CT−→/C2/ψπ /B7π−/CG/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig ρπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE< /BE< /BE< /BE/BL/BC /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /A7 /B4/BD /CB /B5→ρ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC /BL/BC /BU/C4/C1/C6/C7 /CE /BL/BC /C5/BW/BD /A7 /B4/BD /CB /B5→ρ /BCπ /BC < /BE/BD /BL/BC /C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BF /C4/BX/C6/BT /A7 /B4/BD /CB /B5→ρ /BCπ /BC/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH< /BH< /BH< /BH/BL/BC /BU/BT/CA/CD /BL/BE /C5/BW/BD /A7 /B4/BD /CB /B5→π /B7π−/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH< /BH< /BH< /BH/BL/BC /BU/BT/CA/CD /BL/BE /C5/BW/BD /A7 /B4/BD /CB /B5→ /C3 /B7/C3−/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < 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/B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig γπ /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/A0/parenleftbig γπ /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0 /A0/parenleftbig γπ /B7π−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BL± /BC. /BJ± /BC. /BI /BE. /BL± /BC. /BJ± /BC. /BI/BE. /BL± /BC. /BJ± /BC. /BI /BE. /BL± /BC. /BJ± /BC. /BI/BE/BL± /BK /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH± /BC. /BJ± /BC. /BH /BE. /BH± /BC. /BJ± /BC. /BH/BE. /BH± /BC. /BJ± /BC. /BH /BE. /BH± /BC. /BJ± /BC. /BH/BE/BI± /BJ /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γ /BFπ /B7/BFπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig γ /BFπ /B7/BFπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/A0/parenleftbig γ /BFπ /B7/BFπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0 /A0/parenleftbig γ /BFπ /B7/BFπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH± /BC. /BL± /BC. /BK /BE. /BH± /BC. /BL± /BC. /BK/BE. /BH± /BC. /BL± /BC. /BK /BE. /BH± /BC. /BL± /BC. /BK/BD/BJ± /BH /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γ /BEπ /B7/BEπ−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/A0/parenleftbig γ /BEπ /B7/BEπ−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG± /BC. /BL± /BC. /BK /BE. /BG± /BC. /BL± /BC. /BK/BE. /BG± /BC. /BL± /BC. /BK /BE. /BG± /BC. /BL± /BC. /BK/BD/BK± /BJ /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γπ /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig γπ /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/A0/parenleftbig γπ /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0 /A0/parenleftbig γπ /B7π−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH± /BC. /BH± /BC. /BF /BD. /BH± /BC. /BH± /BC. /BF/BD. /BH± /BC. /BH± /BC. /BF /BD. /BH± /BC. /BH± /BC. /BF/BE/BE± /BI /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γ /BEπ /B7/BEπ−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/A0/parenleftbig γ /BEπ /B7/BEπ−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0 /A0/parenleftbig γ /BEπ /B7/BEπ−/D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG± /BC. /BG± /BC. /BG /BC. /BG± /BC. /BG± /BC. /BG/BC. /BG± /BC. /BG± /BC. /BG /BC. /BG± /BC. /BG± /BC. /BG/BJ± /BI /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γ /BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig γ /BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/A0/parenleftbig γ /BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0 /A0/parenleftbig γ /BE /C3 /B7/BE /C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE± /BC. /BE /BC. /BE± /BC. /BE/BC. /BE± /BC. /BE /BC. /BE± /BC. /BE/BE± /BE /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0 /A0/parenleftbig γη/prime/B4/BL/BH/BK/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BT /CC/C0/BT/CA /BC/BJ /BT /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γη/prime→γπ /B7π−η /B8γρ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI /BL/BC /CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD /BU /BV/C4/BX/BE /A7 /B4/BD /CB /B5→γη/prime→γηπ /B7π−/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0 /A0/parenleftbig γη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BC< /BD. /BC< /BD. /BC< /BD. /BC/BL/BC /BT /CC/C0/BT/CA /BC/BJ /BT /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γη→γγγ /B8 γπ /B7π−π /BC/B8γ /BFπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD /BL/BC /C5/BT/CB/BX/C3 /BC/BE /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γη /A0/parenleftbig γ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/A0/parenleftbig γ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BL/BK/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF< /BF< /BF< /BF/BL/BC /BD/BJ/BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γπ /B7π−/BD/BJ/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BL/BK/BC/B5 →ππ /B5/BP /BD /BA/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ /B7/BC. /BL − /BC. /BJ± /BC. /BK /BF. /BJ /B7/BC. /BL − /BC. /BJ± /BC. /BK/BF. /BJ /B7/BC. /BL − /BC. /BJ± /BC. /BK /BF. /BJ /B7/BC. /BL − /BC. /BJ± /BC. /BK/BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BG /BL/BC /BD/BK/BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− < /BD/BL. /BG /BL/BC /BD/BK/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BD /CB /B5→γ /C3 /B7/C3−/BD/BK/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5/BP/BC. /BJ/BD/BA/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BD± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BD± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BD± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BD± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC. /BH± /BD. /BI /B7/BD. /BL − /BD. /BK /BD/BL/BU/BX/CB/CB/C7/C6 /BC/BJ /BT /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γπ /BCπ /BC/BD/BC. /BE± /BC. /BK± /BC. /BJ /BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γπ /B7π−/BK. /BD± /BE. /BF /B7/BE. /BL − /BE. /BJ /BE/BC/BT/C6/BT/CB/CC /BT/CB/CB/C7 /CE/BL /BL /BV/C4/BX/BE /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BD /BL/BC /BE/BC/BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γπ /B7π− < /BD/BF /BL/BC /BE/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BD /CB /B5→γπ /B7π− < /BK/BD /BL/BC /CB/BV/C0/C5/C1/CC/CC /BK/BK /BV/BU/BT/C4 /A7 /B4/BD /CB /B5→γ /CG/BD/BL/CD/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →π /BCπ /BC/B5 /BP/BU /B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BB/BF /CP/D2/CS /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5 /BP/B4/BC. /BK/BG/BH /B7/BC. /BC/BE/BH − /BC. /BC/BD/BE /B5/B1/BA /BE/BC/CD/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5 /BP /BC/BA/BK/BG/BA/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/A0/parenleftbig γη /B4/BD/BG/BC/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0 /A0/parenleftbig γη /B4/BD/BG/BC/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BE< /BK. /BE< /BK. /BE< /BK. /BE/BL/BC /BE/BD/BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3±π∓/C3 /BC/CB/BE/BD/C1/D2/CR/D0/D9/CS/CT/D7/D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU η /B4/BD/BG/BC/BH/B5 → /C3±π∓/C3 /BC/CB /BA/A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BH/BC/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BH< /BD. /BH< /BD. /BH< /BD. /BH/BL/BC /BE/BE/BU/BX/CB/CB/C7/C6 /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→γπ /BCπ /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BD /BL/BC /BE/BF/BU/BX/CB/CB/C7/C6 /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→γηη/BE/BE/CD/D7/CX/D2/CV /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →π /BCπ /BC/B5 /BP/BU /B4 /CU/BC /B4/BD/BH/BC/BC/B5 →ππ /B5/BB/BF /CP/D2/CS /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →ππ /B5 /BP/B4/BC. /BF/BG/BL± /BC. /BC/BE/BF/B5/B1/BA /BE/BF/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7/D9/D7 /CX/D2/CV /BU/B4 /CU/BC /B4/BD/BH/BC/BC/B5 →ηη /B5/BP /B4 /BH . /BD± /BC. /BL/B5/B1/BA /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BI< /BE. /BI< /BE. /BI< /BE. /BI/BL/BC /BE/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BF /BL/BC /BE/BG/BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− < /BD/BL /BL/BC /BE/BG/BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3 /BC/CB /C3 /BC/CB < /BK /BL/BC /BE/BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BD /CB /B5→γπ /B7π− < /BE/BG /BL/BC /BE/BI/CB/BV/C0/C5/C1/CC/CC /BK/BK /BV/BU/BT/C4 /A7 /B4/BD /CB /B5→γ /CG/BE/BG/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /C3 /B5/BP /BC. /BF/BK/BA/BE/BH/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 →ππ /B5/BP /BC. /BC/BG/BA/BE/BI/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 →ηη /B5/BP /BC . /BD/BK/BA/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BJ< /BC. /BJ< /BC. /BJ< /BC. /BJ/BL/BC /BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→γ /C3 /B7/C3−/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γπ /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BG< /BD. /BG< /BD. /BG< /BD. /BG/BL/BC /BU/BX/CB/CB/C7/C6 /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→γπ /BCπ /BC/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5 →γηη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BK< /BD. /BK< /BD. /BK< /BD. /BK/BL/BC /BU/BX/CB/CB/C7/C6 /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BD /CB /B5→γηη/A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0 /A0/parenleftbig γ /CU/BG /B4/BE/BC/BH/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BF< /BH. /BF< /BH. /BF< /BH. /BF/BL/BC /BE/BJ/BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γπ /B7π−/BE/BJ/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BG /B4/BE/BC/BH/BC/B5 →ππ /B5 /BP /BC/BA/BD/BJ/BA/A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BE/BE/BC/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BC/BE< /BC. /BC/BC/BC/BE< /BC. /BC/BC/BC/BE< /BC. /BC/BC/BC/BE/BL/BC /BU/BT/CA/CD /BK/BL /C5/BW/BD /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− /BD/BC/BG/BI /BD/BC/BG/BI/BD/BC/BG/BI /BD/BC/BG/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BD /CB /B5 /B8χ/CQ /BC /B4/BD /C8 /B5 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK< /BK< /BK< /BK/BL/BC /BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI/BC /BL/BC /C5/BT/CB/BX/C3 /BC/BE /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− < /BD/BH/BC /BL/BC /BY/CD/C4 /CC/C7/C6 /BL/BC /BU /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− < /BE/BL/BC /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BD /CB /B5→γ /C3 /B7/C3− < /BE/BC/BC/BC /BL/BC /BU/BT/CA/CD /BK/BL /C5/BW/BD /A7 /B4/BD /CB /B5→γ /C3 /B7/C3−/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γπ /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI< /BI< /BI< /BI/BL/BC /BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γπ /B7π− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BE/BC /BL/BC /C5/BT/CB/BX/C3 /BC/BE /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γπ /B7π−/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5 →γ /D4 /D4/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BD< /BD/BD< /BD/BD< /BD/BD/BL/BC /BT /CC/C0/BT/CA /BC/BI /BV/C4/BX/BF /A7 /B4/BD /CB /B5→γ /D4 /D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BI/BC /BL/BC /C5/BT/CB/BX/C3 /BC/BE /BV/C4/BX/C7 /A7 /B4/BD /CB /B5→γ /D4 /D4/A0/parenleftbig γη /B4/BE/BE/BE/BH/B5 →γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig γη /B4/BE/BE/BE/BH/B5 →γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/A0/parenleftbig γη /B4/BE/BE/BE/BH/B5 →γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0 /A0/parenleftbig γη /B4/BE/BE/BE/BH/B5 →γφφ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BF< /BC. /BC/BC/BF< /BC. /BC/BC/BF< /BC. /BC/BC/BF/BL/BC /BU/BT/CA/CD /BK/BL /C5/BW/BD /A7 /B4/BD /CB /B5→γ /C3 /B7/C3−/C3 /B7/C3−/A0/parenleftbig γ /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig γ /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/A0/parenleftbig γ /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0 /A0/parenleftbig γ /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG/BL /BB/A0/B4 /CG /BP /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6/DB /CX /D8 /CW /D1< /BJ. /BE /BZ/CT/CE/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF< /BF< /BF< /BF/BL/BC /BE/BK/BU/BT/C4/BX/CB/CC /BL/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /B7 /CG/BE/BK/BY /D3 /D6 /CP /D2/D3/D2/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D4/D7/CT/D9/CS/D3/D7/CR/CP/D0/CP /D6 /CG /DB/CX/D8/CW /D1/CP/D7/D7 < /BJ. /BE /BZ/CT/CE/BA/A0/parenleftbig γ /CG /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig γ /CG /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/A0/parenleftbig γ /CG /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0 /A0/parenleftbig γ /CG /CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BC /BB/A0/B4 /CG /CG /BP /DA/CT/CR/D8/D3 /D6/D7/DB/CX/D8/CW /D1< /BF. /BD /BZ/CT/CE/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD< /BD< /BD< /BD/BL/BC /BE/BL/BU/BT/C4/BX/CB/CC /BL/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /B7 /CG /CG/BE/BL/BY /D3 /D6 /CP /D2/D3/D2/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /DA/CT/CR/D8/D3 /D6 /CG /DB/CX/D8/CW /D1/CP/D7/D7 < /BF. /BD /BZ/CT/CE/BA/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BD /BB/A0/B4/BD/BA/BH /BZ/CT/CE < /D1/CG< /BH/BA/BC /BZ/CT/CE/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BJ/BK< /BD. /BJ/BK< /BD. /BJ/BK< /BD. /BJ/BK/BL/BH /CA/C7/CB/C6/BX/CA /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0 /A0/parenleftbig/CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH/BL/BC /CC /BT/C2/C1/C5/BT /BC/BJ /BU/BX/C4/C4 /A7 /B4/BF /CB /B5→π /B7π−/A7 /B4/BD /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BF/BL /BL/BC /CA/CD/BU/C1/C6 /BC/BJ /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→π /B7π−/A7 /B4/BD /CB /B5 /A7 /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A7 /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/C6/BX/CA /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BE/BC/BC/BL /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BJ/BE/BC/BC/BF /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CB/CB/C7/C6 /BC/BJ /C8/CA/C4 /BL/BK /BC/BH/BE/BC/BC/BE /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CB/CB/C7/C6 /BC/BJ/BT /C8/CA /BW/BJ/BH /BC/BJ/BE/BC/BC/BD /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BJ/BT /C8/CA /BW/BJ/BI /BD/BD/BJ/BD/BC/BE /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/CD/BU/C1/C6 /BC/BJ /C8/CA /BW/BJ/BH /BC/BF/BD/BD/BC/BG /C8 /BA /CA/D9/CQ/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CC /BT/C2/C1/C5/BT /BC/BJ /C8/CA/C4 /BL/BK /BD/BF/BE/BC/BC/BD /C7/BA /CC /CP/CY/CX/D1/CP /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C9/CD/C1/C6/BX/CB /BC/BI/BT /C8/CA /BW/BJ/BG /BC/BL/BE/BC/BC/BI /C7/BA /BT/D5/D9/CX/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CC/C0/BT/CA /BC/BI /C8/CA /BW/BJ/BF /BC/BF/BE/BC/BC/BD /CB/BA/BU/BA /BT /D8/CW/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BI /C8/CA/C4 /BL/BI /BC/BL/BE/BC/BC/BF /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BH /C8/CA/C4 /BL/BG /BC/BD/BE/BC/BC/BD /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CA/C1/BX/CA/BX /BC/BG /C8/CA /BW/BJ/BC /BC/BJ/BE/BC/BC/BD /CA/BA/BT/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC/CD/CB/C7 /BC/BF /C8/CA /BW/BI/BJ /BC/BH/BE/BC/BC/BF /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/CB/BX/C3 /BC/BE /C8/CA /BW/BI/BH /BC/BJ/BE/BC/BC/BE /BZ/BA /C5/CP/D7/CT/CZ /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C1/BV/C0/C1/BV/C0/C1 /BC/BD/BU /C8/CA/C4 /BK/BJ /BD/BG/BD/BK/BC/BD /CB/BA/C2/BA /CA/CX/CR/CW/CX/CR/CW/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC 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/CB/CC/C7/C6/B5 χ/CQ /BC /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /A7 /B4/BE /CB /B5 /B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT /BV /BP/B7 /BA /BU/D6/CP/D2/CR/CW/B9/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D5/D9/CX/D6/CT/D7 /BX/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B8 /C5/BD /CX/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT/C8 /BP/B7 /BA χ/CQ /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BD /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL/BK/BH/BL. /BG/BG± /BC. /BG/BE± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BK/BH/BL. /BG/BG± /BC. /BG/BE± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BL/BK/BH/BL. /BG/BG± /BC. /BG/BE± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BK/BH/BL. /BG/BG± /BC. /BG/BE± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY /D6/D3/D1 /CP/DA/CT/D6/CP/CV/CT γ /CT/D2/CT/D6/CV/DD /CQ /CT/D0/D3 /DB/B8 /D9/D7/CX/D2/CV /A7 /B4/BE /CB /B5/D1/CP/D7/D7 /BP /BD/BC/BC/BE/BF . /BE/BI± /BC. /BF/BD /C5/CT/CE γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BE. /BH± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BE. /BH/BI± /BC. /BD/BL± /BC. /BG/BE /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→γ /CG/BD/BI/BE. /BC± /BC. /BK± /BD. /BE /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BD/BI/BE. /BD± /BC. /BH± /BD. /BG /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG/BD/BI/BF. /BK± /BD. /BI± /BE. /BJ /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γ /CG/BD/BH/BK. /BC± /BJ± /BD /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG/BL. /BG± /BC. /BJ± /BH. /BC /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γ /CG χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BDγ /A7 /B4/BD /CB /B5 < /BI/B1 /BL/BC/B1 χ/CQ /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI< /BC. /BC/BI/BL/BC /CF /BT/C4/C3 /BK/BI /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BD /BL/BC /C8 /BT /CD/CB/CB /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript− χ/CQ /BC /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/CC/CD/CB/C7 /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BW /CF /BT/CA/BW/CB /BL/BL /C8/CA /BW/BH/BL /BC/BF/BE/BC/BC/BF /C3/BA/CF/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CF /BT/C4/C3 /BK/BI /C8/CA /BW/BF/BG /BE/BI/BD/BD /CF/BA/CB/BA /CF /CP/D0/CZ /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH/BX /C8/C4 /BD/BI/BC/BU /BF/BF/BD /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C6/BX/CA/C6/CB/CC /BK/BH /C8/CA/C4 /BH/BG /BE/BD/BL/BH /CA/BA /C6/CT/D6/D2/D7/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BT/BT/CB /BK/BG /C8/CA/C4 /BH/BE /BJ/BL/BL /C2/BA /C0/CP/CP/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /C8/CA/C4 /BH/BD /BD/BI/BC /BV/BA /C3/D0/D3/D4/CU/CT/D2/D7/D8/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT /CD/CB/CB /BK/BF /C8/C4 /BD/BF/BC/BU /BG/BF/BL /BY/BA /C8 /CP/D9/D7/D7 /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /BV/C7/C4/CD/B8 /BV/C7/CA/C6/B8 /C4/CB/CD/B7/B5 /BD/BC/BG/BJ /BD/BC/BG/BJ/BD/BC/BG/BJ /BD/BC/BG/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CQ /BD /B4/BD /C8 /B5 /B8χ/CQ /BE /B4/BD /C8 /B5 /B8 /A7 /B4/BE /CB /B5 χ/CQ /BD /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BD /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /A7 /B4/BE /CB /B5 /B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT /BV /BP/B7 /BA /BU/D6/CP/D2/CR/CW/B9/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D5/D9/CX/D6/CT/D7 /BX/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B8 /C5/BD /CX/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT/C8 /BP/B7 /BA /C2 /BP /BD /CU/D6/D3/D1 /CB/C3/CF /BT/CA/C6/C1/BV/C3/C1 /BK/BJ/BA χ/CQ /BD /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BD /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL/BK/BL/BE. /BJ/BK± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BK/BL/BE. /BJ/BK± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BL/BK/BL/BE. /BJ/BK± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BK/BL/BE. /BJ/BK± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY /D6/D3/D1 /CP/DA/CT/D6/CP/CV/CT γ /CT/D2/CT/D6/CV/DD /CQ /CT/D0/D3 /DB/B8 /D9/D7/CX/D2/CV /A7 /B4/BE /CB /B5/D1/CP/D7/D7 /BP /BD/BC/BC/BE/BF . /BE/BI± /BC. /BF/BD /C5/CT/CE γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BL. /BI/BF± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL. /BI/BF± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BL. /BI/BF± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BL. /BI/BF± /BC. /BF/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BE/BL. /BH/BK± /BC. /BC/BL± /BC. /BE/BL /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→γ /CG/BD/BE/BK. /BK± /BC. /BG± /BC. /BI /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BD/BF/BD. /BJ± /BC. /BL± /BD. /BF /CF /BT/C4/C3 /BK/BI /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript−/BD/BF/BD. /BJ± /BC. /BF± /BD. /BD /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG/BD/BF/BC. /BI± /BC. /BK± /BE. /BG /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γ /CG/BD/BE/BL ± /BC. /BK± /BD /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG/BD/BE/BK. /BD± /BC. /BG± /BF. /BC /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γ /CG/BD/BF/BC. /BI± /BF. /BC /C8 /BT /CD/CB/CB /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript− WEIGHTED AVERAGE 129.63 ±0.33 (Error scaled by 1.3) PAUSS 83 CUSBKLOPFEN... 83 CUSBHAAS 84 CLEO 0.2NERNST 85 CBALALBRECHT 85E ARG 3.3WALK 86 CBAL 1.7EDWARDS 99 CLE2 1.3ARTUSO 05 CLEO 0.0χ2 6.6 (Confidence Level = 0.158) 124 126 128 130 132 134 136 138 χ/CQ /BD /B4/BD /C8 /B5/D1/CP/D7/D7 /B4/C5/CT/CE/B5 χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDγ /A7 /B4/BD /CB /B5 /B4/BF/BH± /BK/B5 /B1 χ/CQ /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BE± /BC. /BC/BI± /BC. /BC/BJ /CF /BT/C4/C3 /BK/BI /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript−/BC. /BG/BJ± /BC. /BD/BK /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript− χ/CQ /BD /B4/BD /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BD /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BD /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BD /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7/BU/B4χ/CQ /BE /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BE /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BU/B4χ/CQ /BE /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BE /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BI/BK± /BC. /BC/BD/BC± /BC. /BC/BG/BC /BD. /BC/BI/BK± /BC. /BC/BD/BC± /BC. /BC/BG/BC/BD. /BC/BI/BK± /BC. /BC/BD/BC± /BC. /BC/BG/BC /BD. /BC/BI/BK± /BC. /BC/BD/BC± /BC. /BC/BG/BC/BU/CA/C1/BX/CA/BX /BC/BJ /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→γχbJ /B4/BD /C8 /B5/BU/B4χ/CQ /BC /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BC /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BU/B4χ/CQ /BC /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BC /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BD /C8 /B5→ /D4/CG /B7 /D4/CG /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BD± /BC. /BD/BH± /BC. /BE/BC /BD. /BD/BD± /BC. /BD/BH± /BC. /BE/BC/BD. /BD/BD± /BC. /BD/BH± /BC. /BE/BC /BD. /BD/BD± /BC. /BD/BH± /BC. /BE/BC/BU/CA/C1/BX/CA/BX /BC/BJ /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→γχbJ /B4/BD /C8 /B5 χ/CQ /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BD /B4/BD /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/CA/C1/BX/CA/BX /BC/BJ /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BH /CA/BA/BT/BA /BU/D6/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC/CD/CB/C7 /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BW /CF /BT/CA/BW/CB /BL/BL /C8/CA /BW/BH/BL /BC/BF/BE/BC/BC/BF /C3/BA/CF/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C3/CF /BT/CA/C6/C1/BV/C3/C1 /BK/BJ /C8/CA/C4 /BH/BK /BL/BJ/BE /CC/BA /CB/CZ/DB /CP /D6/D2/CX/CR/CZ/CX /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5 /C2/CF /BT/C4/C3 /BK/BI /C8/CA /BW/BF/BG /BE/BI/BD/BD /CF/BA/CB/BA /CF /CP/D0/CZ /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH/BX /C8/C4 /BD/BI/BC/BU /BF/BF/BD /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C6/BX/CA/C6/CB/CC /BK/BH /C8/CA/C4 /BH/BG /BE/BD/BL/BH /CA/BA /C6/CT/D6/D2/D7/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BT/BT/CB /BK/BG /C8/CA/C4 /BH/BE /BJ/BL/BL /C2/BA /C0/CP/CP/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /C8/CA/C4 /BH/BD /BD/BI/BC /BV/BA /C3/D0/D3/D4/CU/CT/D2/D7/D8/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/C8 /BT /CD/CB/CB /BK/BF /C8/C4 /BD/BF/BC/BU /BG/BF/BL /BY/BA /C8 /CP/D9/D7/D7 /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /BV/C7/C4/CD/B8 /BV/C7/CA/C6/B8 /C4/CB/CD/B7/B5 χ/CQ /BE /B4/BD /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BE /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /A7 /B4/BE /CB /B5 /B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT /BV /BP/B7 /BA /BU/D6/CP/D2/CR/CW/B9/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D5/D9/CX/D6/CT/D7 /BX/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B8 /C5/BD /CX/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT/C8 /BP/B7 /BA /C2 /BP /BE /CU/D6/D3/D1 /CB/C3/CF /BT/CA/C6/C1/BV/C3/C1 /BK/BJ/BA χ/CQ /BE /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BE /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BE /B4/BD /C8 /B5 /C5/BT/CB/CB χ/CQ /BE /B4/BD /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BL/BL/BD/BE. /BE/BD± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BL/BD/BE. /BE/BD± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BL/BL/BD/BE. /BE/BD± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BL/BD/BE. /BE/BD± /BC. /BE/BI± /BC. /BF/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY /D6/D3/D1 /CP/DA/CT/D6/CP/CV/CT γ /CT/D2/CT/D6/CV/DD /CQ /CT/D0/D3 /DB/B8 /D9/D7/CX/D2/CV /A7 /B4/BE /CB /B5/D1/CP/D7/D7 /BP /BD/BC/BC/BE/BF . /BE/BI± /BC. /BF/BD /C5/CT/CE γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BE /CB /B5 /BW/BX/BV/BT /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BC. /BG/BG± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC. /BG/BG± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BC. /BG/BG± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BC. /BG/BG± /BC. /BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BD/BC. /BH/BK± /BC. /BC/BK± /BC. /BF/BC /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→γ /CG/BD/BD/BC. /BK± /BC. /BF± /BC. /BI /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BD/BC/BJ. /BC± /BD. /BD± /BD. /BF /CF /BT/C4/C3 /BK/BI /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript−/BD/BD/BC. /BI± /BC. /BF± /BC. /BL /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG/BD/BD/BC. /BG± /BC. /BK± /BE. /BE /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /A7 /B4/BE /CB /B5→γ /CG/BD/BC/BL. /BH± /BC. /BJ± /BD. /BC /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /A7 /B4/BE /CB /B5→ /CR/D3/D2/DA/BAγ /CG/BD/BC/BK. /BE± /BC. /BF± /BE. /BC /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γ /CG/BD/BC/BK. /BK± /BG. /BC /C8 /BT /CD/CB/CB /BK/BF /BV/CD/CB/BU /A7 /B4/BE /CB /B5→γγ/lscript /B7/lscript− χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BE /B4/BD /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDγ /A7 /B4/BD /CB /B5 /B4/BE/BE± /BG/B5 /B1 χ/CQ /BE /B4/BD /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ 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/BC/BC/BG± /BC. /BC/BC/BL /BG/CA/C7/CB/C6/BX/CA /BC/BI /BV/C4/BX/C7 /BD/BC/BA/BC /CT /B7/CT−→/CW/CP/CS/D6/D3/D2/D7/BC. /BH/BH/BE± /BC. /BC/BF/BD± /BC. /BC/BD/BJ /BG/BU/BT/CA/CD /BL/BI /C5/BW/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BH/BG± /BC. /BC/BG± /BC. /BC/BE /BG/C2/BT/C3/CD/BU/C7 /CF/CB/C3/C1 /BK/BK /BV/BU/BT/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BH/BK± /BC. /BC/BF± /BC. /BC/BG /BH/BZ/C1/C4/BX/CB /BK/BG /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BI/BC± /BC. /BD/BE± /BC. /BC/BJ /BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BE /BW /BT/CB/C8 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BH/BG± /BC. /BC/BJ /B7/BC. /BC/BL − /BC. /BC/BH /BH/C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BD /BV /C4/BX/C6/BT /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BG/BD± /BC. /BD/BK /BH/BU/C7/BV/C3 /BK/BC /BV/C6/CC/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C3/CD/CA/BT/BX/CE /BK/BH/BA/BH/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BU/CD/BV/C0/C5/CD/BX/C4/C4/BX/CA /BK/BK /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C3/CD/CA/BT/BX/CE /BK/BH/BA /A7 /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A7 /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BE /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BH/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BI/BD/BE± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BD/BE± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BI/BD/BE± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BI/BD/BE± /BC. /BC/BD/BD /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /A7 /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A7 /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BE /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL/BE± /BC. /BC/BC/BE± /BC. /BC/BD/BC /BH/BE/BA/BI/CZ /BI/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE π /B7π−/lscript /B7/lscript−/B8 π /B7π−/C5/C5/BC. /BD/BK/BD± /BC. /BC/BC/BH± /BC. /BC/BD/BC /BD/BD/BA/BI/CZ /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BT/CA/BZ /CT /B7/CT−→ π /B7π−/C5/C5/BC. /BD/BI/BL± /BC. /BC/BG/BC /BZ/BX/C4/C8/C0/C5/BT/C6 /BK/BH /BV/BU/BT/C4 /CT /B7/CT−→/CT /B7/CT−π /B7π−/BC. /BD/BL/BD± /BC. /BC/BD/BE± /BC. /BC/BC/BI /BU/BX/CB/CB/C7/C6 /BK/BG /BV/C4/BX/C7 π /B7π−/C5/C5/BC. /BD/BK/BL± /BC. /BC/BE/BI /BY /C7/C6/CB/BX/BV/BT /BK/BG /BV/CD/CB/BU /CT /B7/CT−→ /lscript /B7/lscript−π /B7π−/BC. /BE/BD± /BC. /BC/BJ /BJ /C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BD /BU /C4/BX/C6/BT /CT /B7/CT−→ /lscript /B7/lscript−π /B7π−/BI/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BE . /BH/BE± /BC. /BD/BJ/B5/B1 /CP/D2/CS /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BG/BK±/BC. /BC/BJ/B5/B1/BA/A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BE± /BC. /BC/BC/BI± /BC. /BC/BC/BK /BE/BJ/BH /BJ/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/BC. /BC/BL/BH± /BC. /BC/BD/BL± /BC. /BC/BD/BL /BE/BH /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BT/CA/BZ /CT /B7/CT−→π /BCπ /BC/lscript /B7/lscript−/BC. /BC/BK/BC± /BC. /BC/BD/BH /BZ/BX/C4/C8/C0/C5/BT/C6 /BK/BH /BV/BU/BT/C4 /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/BC. /BD/BC/BF± /BC. /BC/BE/BF /BY /C7/C6/CB/BX/BV/BT /BK/BG /BV/CD/CB/BU /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/BJ/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→ /CT /B7/CT−/B5/BP /B4 /BE . /BH/BE± /BC. /BD/BJ/B5/B1 /CP/D2/CS /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BG/BK±/BC. /BC/BJ/B5/B1/BA/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BC/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BC± /BC. /BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BC/BC± /BC. /BD/BE± /BC. /BD/BK /BE/BE/CZ /BK/BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BE /CB /B5→τ /B7τ−/BD. /BJ± /BD. /BH± /BC. /BI /C0/BT/BT/CB /BK/BG /BU /BV/C4/BX/C7 /CT /B7/CT−→τ /B7τ−/BK/BU/BX/CB/CB/C7/C6 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BE /CB /B5→τ /B7τ−/B5/CL/ /CJ/BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5 /CL/BP/BD . /BC/BG± /BC. /BC/BG±/BC. /BC/BH/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP/B4 /BD . /BL/BF± /BC. /BD/BJ/B5× /BD/BC− /BE/BA/C7 /D9 /D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT /D7 /DD/D7 /D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BL/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BL/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BL/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BL/BF± /BC. /BC/BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BC/BE/BC/BF± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BC/BK /BD/BE/BC/CZ /BT/BW /BT/C5/CB /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→ µ /B7µ−/BC. /BC/BD/BE/BE± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BD/BL /BL/C3 /C7/BU/BX/C4 /BL/BE /BV/BU/BT/C4 /CT /B7/CT−→ µ /B7µ−/BC. /BC/BD/BF/BK± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BH /C3/BT/BT/CA/CB/BU/BX/CA/BZ /BK/BL /BV/CB/BU/BE /CT /B7/CT−→ µ /B7µ−/BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BI /BD/BC/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BT/CA/BZ /CT /B7/CT−→ µ /B7µ−/BC. /BC/BD/BK± /BC. /BC/BC/BK± /BC. /BC/BC/BH /C0/BT/BT/CB /BK/BG /BU /BV/C4/BX/C7 /CT /B7/CT−→ µ /B7µ− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC/BA/BC/BF/BK /BL/BC /C6/C1/BV/CI/CH/C8/C7/CA/CD/C3 /BK/BD /BV /C4/BX/C6/BT /CT /B7/CT−→ µ /B7µ−/BL/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CP/D2/CS /CR/D3/D2/D8/CX/D2/D9/D9/D1/BA/BD/BC/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5 /BP /BC/BA/BC/BE/BI/BA WEIGHTED AVERAGE 0.0193 ±0.0017 (Error scaled by 2.2) HAAS 84B CLEOALBRECHT 85 ARGKAARSBERG 89 CSB2 3.5KOBEL 92 CBAL 4.4ADAMS 05 CLEO 1.5χ2 9.3 (Confidence Level = 0.009) 0 0.005 0.01 0.015 0.02 0.025 0.03/A0/parenleftBig µ /B7µ−/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BG± /BC. /BC/BG± /BC. /BC/BH /BD. /BC/BG± /BC. /BC/BG± /BC. /BC/BH/BD. /BC/BG± /BC. /BC/BG± /BC. /BC/BH /BD. /BC/BG± /BC. /BC/BG± /BC. /BC/BH/BE/BE/CZ /BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BE /CB /B5/A0/parenleftbig/A7 /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BD/BD< /BC. /BC/BC/BD/BD< /BC. /BC/BC/BD/BD< /BC. /BC/BC/BD/BD/BL/BC /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BK /BL/BC /C4/CD/CA/CI /BK/BJ /BV/BU/BT/C4 /CT /B7/CT−→/lscript /B7/lscript−γγ/A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BE< /BC. /BC/BC/BE< /BC. /BC/BC/BE< /BC. /BC/BC/BE/BL/BC /BY /C7/C6/CB/BX/BV/BT /BK/BG /BV/CD/CB/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BC/BE/BK /BL/BC /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−η < /BC. /BC/BC/BH /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /BT/CA/BZ /CT /B7/CT−→ π /B7π−/lscript /B7/lscript−/C5/C5 < /BC. /BC/BC/BJ /BL/BC /C4/CD/CA/CI /BK/BJ /BV/BU/BT/C4 /CT /B7/CT−→/lscript /B7/lscript−/B4γγ /B8/BFπ /BC/B5 < /BC. /BC/BD/BC /BL/BC /BU/BX/CB/CB/C7/C6 /BK/BG /BV/C4/BX/C7/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BI< /BC. /BC/BC/BI< /BC. /BC/BC/BI< /BC. /BC/BC/BI/BL/BC /C5/BT/CB/BV/C0/C5/BT/C6/C6 /BL/BC /BV/BU/BT/C4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig /CS /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig /CS /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig /CS /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig /CS /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BF/BJ± /BC. /BH/BC± /BC. /BE/BH /BF. /BF/BJ± /BC. /BH/BC± /BC. /BE/BH/BF. /BF/BJ± /BC. /BH/BC± /BC. /BE/BH /BF. /BF/BJ± /BC. /BH/BC± /BC. /BE/BH/BH/BK /BT/CB/C6/BX/CA /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /CS/CG/A0/parenleftbig γχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig γχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BL/BF± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BG/BD /BG/BC/BJ/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BC/BI/BL± /BC. /BC/BC/BH± /BC. /BC/BC/BL /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BC. /BC/BL/BD± /BC. /BC/BD/BK± /BC. /BC/BE/BE /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG/BC. /BC/BI/BH± /BC. /BC/BC/BJ± /BC. /BC/BD/BE /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BC. /BC/BK/BC± /BC. /BC/BD/BJ± /BC. /BC/BD/BI /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG/BC. /BC/BH/BL± /BC. /BC/BD/BG /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /CT /B7/CT−→γ /CG /BD/BC/BG/BL /BD/BC/BG/BL/BD/BC/BG/BL /BD/BC/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BE /CB /B5 /B8 /A7 /B4/BD /BW /B5 /B8χ/CQ /BC /B4/BE /C8 /B5 /A0/parenleftbig γχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig γχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BD/BH± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BD/BH± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BD/BH± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BD/BH± /BC. /BC/BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BE/BG± /BC. /BC/BC/BD/BD± /BC. /BC/BC/BG/BC /BG/BD/BC/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BC/BJ/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BK /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BC. /BC/BL/BK± /BC. /BC/BE/BD± /BC. /BC/BE/BG /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG/BC. /BC/BH/BK± /BC. /BC/BC/BJ± /BC. /BC/BD/BC /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BC. /BD/BC/BE± /BC. /BC/BD/BK± /BC. /BC/BE/BD /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG/BC. /BC/BI/BD± /BC. /BC/BD/BG /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /CT /B7/CT−→γ /CG/A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BK± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BK± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BK± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BK± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BJ/BH± /BC. /BC/BC/BD/BE± /BC. /BC/BC/BG/BJ /BD/BL/BK/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BC/BF/BG± /BC. /BC/BC/BH± /BC. /BC/BC/BI /BX/BW /CF /BT/CA/BW/CB /BL/BL /BV/C4/BX/BE /A7 /B4/BE /CB /B5→γχ /B4/BD /C8 /B5/BC. /BC/BI/BG± /BC. /BC/BD/BG± /BC. /BC/BD/BI /BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /BX /BT/CA/BZ /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG/BC. /BC/BF/BI± /BC. /BC/BC/BK± /BC. /BC/BC/BL /C6/BX/CA/C6/CB/CC /BK/BH /BV/BU/BT/C4 /CT /B7/CT−→γ /CG/BC. /BC/BG/BG± /BC. /BC/BE/BF± /BC. /BC/BC/BL /C0/BT/BT/CB /BK/BG /BV/C4/BX/C7 /CT /B7/CT−→γ /CR/D3/D2/DA/BA /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BH± /BC. /BC/BD/BG /C3/C4/C7/C8/BY/BX/C6/BA/BA/BA /BK/BF /BV/CD/CB/BU /CT /B7/CT−→γ /CG/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig γ /CU/BC /B4/BD/BJ/BD/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BL< /BH/BL< /BH/BL< /BH/BL/BL/BC /BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BE /CB /B5→γ /C3 /B7/C3− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH. /BL /BL/BC /BD/BE/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BE /CB /B5→γπ /B7π−/BD/BD/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/BC /B4/BD/BJ/BD/BC/B5 → /C3 /B7/C3−/B5/BP /BC. /BD/BL/BA/BD/BE/C1/D2/CR/D0/D9/CS/CT/D7/D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /CU/BC /B4/BD/BJ/BD/BC/B5 →π /B7π−/BA/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig γ /CU/prime/BE /B4/BD/BH/BE/BH/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH/BF< /BH/BF< /BH/BF< /BH/BF/BL/BC /BD/BF/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BE /CB /B5→γ /C3 /B7/C3−/BD/BF/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /BU/B4 /CU/prime/BE /B4/BD/BH/BE/BH/B5 → /C3 /C3 /B5/BP/BC. /BJ/BD/BA/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig γ /CU/BE /B4/BD/BE/BJ/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BG. /BD< /BE/BG. /BD< /BE/BG. /BD< /BE/BG. /BD/BL/BC /BD/BG/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BE /CB /B5→γπ /B7π−/BD/BG/CD/D7/CX/D2/CV /BU/B4 /CU/BE /B4/BD/BE/BJ/BC/B5 →ππ /B5/BP /BC /BA /BK /BG /BA/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γ /CU/C2 /B4/BE/BE/BE/BC/B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BK /BL/BC /BD/BH/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /BT/CA/BZ /A7 /B4/BE /CB /B5→γ /C3 /B7/C3−/BD/BH/C1/D2/CR/D0/D9/CS/CT/D7/D9/D2/CZ/D2/D3 /DB/D2 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /CU/C2 /B4/BE/BE/BE/BC/B5 → /C3 /B7/C3−/BA/A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BD< /BH. /BD< /BH. /BD< /BH. /BD/BL/BC /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/B4/BD/BA/BH /BZ/CT/CE < /D1/CG< /BH/BA/BC /BZ/CT/CE/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL/BH< /BD. /BL/BH< /BD. /BL/BH< /BD. /BL/BH/BL/BH /CA/C7/CB/C6/BX/CA /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→γ /CG /A7 /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A7 /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BE /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/C6/BX/CA /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BE/BC/BC/BL /BW/BA/C5/BA /BT/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CB/CB/C7/C6 /BC/BJ /C8/CA/C4 /BL/BK /BC/BH/BE/BC/BC/BE /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BJ/BT /C8/CA /BW/BJ/BI /BD/BD/BJ/BD/BC/BE /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BI /C8/CA/C4 /BL/BI /BC/BL/BE/BC/BC/BF /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BH /C8/CA/C4 /BL/BG /BC/BD/BE/BC/BC/BD /BZ/BA/CB/BA /BT/CS/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC/CD/CB/C7 /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC /BT/C5/C7/C6/C7 /CE /BC/BC /C8/C4 /BU/BG/BJ/BG /BG/BE/BJ /BT/BA/CB/BA /BT/D6/D8/CP/D1/D3/D2/D3/DA /CT/D8 /CP/D0/BA/BX/BW /CF /BT/CA/BW/CB /BL/BL /C8/CA /BW/BH/BL /BC/BF/BE/BC/BC/BF /C3/BA/CF/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BK /C8/CA /BW/BH/BK /BC/BH/BE/BC/BC/BG /C2/BA/C8 /BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CD /BL/BI /C8/CA/C8/C4 /BE/BI/BJ /BJ/BD /CB/BA/BX/BA /BU/CP /D6/D9 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/C3 /C7/BU/BX/C4 /BL/BE /CI/C8/C0/CH /BV/BH/BF /BD/BL/BF /C5/BA /C3/D3/CQ /CT/D0 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/CB/BV/C0/C5/BT/C6/C6 /BL/BC /CI/C8/C0/CH /BV/BG/BI /BH/BH/BH /CF/BA/CB/BA /C5/CP/D7/CR/CW/D1/CP/D2/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BL /CI/C8/C0/CH /BV/BG/BE /BF/BG/BL /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C3/BT/BT/CA/CB/BU/BX/CA/BZ /BK/BL /C8/CA/C4 /BI/BE /BE/BC/BJ/BJ /CC/BA/C5/BA /C3/CP/CP /D6/D7/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/BV/C0/C5/CD/BX/C4/BA/BA/BA /BK/BK /C0/BX /CT /B7/CT−/C8/CW/DD/D7/CX/CR/D7 /BG/BD/BE /CF/BA /BU/D9/CR/CW/D1/D9/CT/D0/D0/CT/D6/B8 /CB/BA /BV/D3 /D3/D4 /CT/D6 /B4/C0/BT/C6/C6/B8 /BW/BX/CB/CH/B8 /C5/C1/CC/B5/BX/CS/CX/D8/D3 /D6/D7/BM /BT/BA /BT/D0/CX /CP/D2/CS /C8 /BA /CB/D3 /CT/CS/CX/D2/CV/B8 /CF /D3 /D6/D0/CS /CB/CR/CX/CT/D2/D8/CX/AC/CR/B8 /CB/CX/D2/CV/CP/D4 /D3 /D6/CT/C2/BT/C3/CD/BU/C7 /CF/CB/C3/C1 /BK/BK /CI/C8/C0/CH /BV/BG/BC /BG/BL /CI/BA /C2/CP/CZ/D9/CQ /D3 /DB/D7/CZ/CX /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5 /C1/BZ/C2/C8/BV/BT/C4/BU/CA/BX/BV/C0/CC /BK/BJ /CI/C8/C0/CH /BV/BF/BH /BE/BK/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7/C0/BX/C6 /BK/BJ /CA/C5/C8 /BH/BL /BD/BD/BE/BD /BX/BA/CA/BA /BV/D3/CW/CT/D2/B8 /BU/BA/C6/BA /CC /CP /DD/D0/D3 /D6 /B4/CA/C1/CB/BV/B8 /C6/BU/CB/B5/C4/CD/CA/CI /BK/BJ /CI/C8/C0/CH /BV/BF/BI /BF/BK/BF /BU/BA /C4/D9/D6/DE /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CD /BK/BI/BU /CI/C8/C0/CH /BV/BF/BE /BI/BE/BE /B4/CT/D6/D6/CP/D8/D9/D1/B5 /CB/BA/BX/BA /BU/CP /D6/D9 /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH /CI/C8/C0/CH /BV/BE/BK /BG/BH /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BK/BH/BX /C8/C4 /BD/BI/BC/BU /BF/BF/BD /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/BX/C4/C8/C0/C5/BT/C6 /BK/BH /C8/CA /BW/BF/BE /BE/BK/BL/BF /BW/BA /BZ/CT/D0/D4/CW/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/CD/CA/BT/BX/CE /BK/BH /CB/C2/C6/C8 /BG/BD /BG/BI/BI /BX/BA/BT/BA /C3/D9/D6/CP/CT/DA/B8 /CE/BA/CB/BA /BY /CP/CS/CX/D2 /B4/C6/C7 /CE /C7/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BD /BJ/BF/BF/BA/C6/BX/CA/C6/CB/CC /BK/BH /C8/CA/C4 /BH/BG /BE/BD/BL/BH /CA/BA /C6/CT/D6/D2/D7/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC /BT/C5/C7/C6/C7 /CE /BK/BG /C8/C4 /BD/BF/BJ/BU /BE/BJ/BE /BT/BA/CB/BA /BT/D6/D8/CP/D1/D3/D2/D3/DA /CT/D8 /CP/D0/BA /B4/C6/C7 /CE /C7/B5/BU/BT/CA/BU/BX/CA /BK/BG /C8/C4 /BD/BF/BH/BU /BG/BL/BK /BW/BA/C8 /BA/BU /CP /D6/CQ /CT/D6 /CT/D8 /CP/D0/BA/BU/BX/CB/CB/C7/C6 /BK/BG /C8/CA /BW/BF/BC /BD/BG/BF/BF /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BY 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/A7 /B4/BD /BW /B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDγγ /A7 /B4/BD /CB /B5 /D7/CT/CT/D2/A0/BE γχbJ /B4/BD /C8 /B5/A0/BFη /A7 /B4/BD /CB /B5/A0/BGπ /B7π−/A7 /B4/BD /CB /B5 /A7 /B4/BD /BW /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BD /BW /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A7 /B4/BD /BW /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BD /BW /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig η /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig η /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH< /BC. /BE/BH/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BG /BV/C4/BX/BF /A7 /B4/BF /CB /B5→γ /CG/A0/parenleftbig π /B7π−/A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π−/A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π−/A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig π /B7π−/A7 /B4/BD /CB /B5/parenrightbig/BB/A0/parenleftbig γγ /A7 /B4/BD /CB /B5/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/BL/BC /BD/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BG /BV/C4/BX/BF /A7 /B4/BF /CB /B5→γ /CG/BD/BT/D7/D7/D9/D1/CX/D2/CV /C2 /BP/BE /BA /A7 /B4/BD /BW /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD /BW /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A7 /B4/BD /BW /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD /BW /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BG /C8/CA /BW/BJ/BC /BC/BF/BE/BC/BC/BD /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 χ/CQ /BC /B4/BE /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BC /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /A7 /B4/BF /CB /B5 /B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT /BV /BP/B7 /BA /BU/D6/CP/D2/CR/CW/B9/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D5/D9/CX/D6/CT/D7 /BX/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B8 /C5/BD /CX/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT/C8 /BP/B7 /BA χ/CQ /BC /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BC /B4/BE /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BC. /BE/BF/BE/BH± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC. /BE/BF/BE/BH± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BC. /BE/BF/BE/BH± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC. /BE/BF/BE/BH± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY /D6/D3/D1γ /CT/D2/CT/D6/CV/DD /CQ /CT/D0/D3 /DB/B8 /D9/D7/CX/D2/CV /A7 /B4/BF /CB /B5/D1 /CP /D7/D7/BP /BD/BC/BF/BH/BH . /BE± /BC. /BH/C5 /CT /CE γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BD. /BL± /BC. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BE/BD. /BL± /BC. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BE/BD. /BL± /BC. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BE/BD. /BL± /BC. /BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/CP/D7/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BD/BE/BE. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BE. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE/BE. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE/BE. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BE/BD. /BH/BH± /BC. /BD/BI± /BC. /BG/BI /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /A7 /B4/BF /CB /B5→γ /CG/BD/BE/BF. /BC± /BC. /BK /BG/BL/BH/BL /BD/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→γ /CG/BD/BE/BG. /BI± /BD. /BG /BD/BJ /BE/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BD/BE/BE. /BF± /BC. /BF± /BC. /BI /BL/BL/BC/BF /C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /BV/C4/BX/BE /CT /B7/CT−→γ /CG/BD/BT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D7/CR/CP/D0/CT /D3/CU /BC/BA/BL/B1 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C6/BT/CA/BT/C1/C6 /BL/BD/BA/BE/BT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D7/CR/CP/D0/CT /D3/CU /BC/BA/BL/B1 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C0/BX/C1/C6/CC/CI /BL/BD/BA /BD/BC/BH/BC /BD/BC/BH/BC/BD/BC/BH/BC /BD/BC/BH/BC/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CQ /BC /B4/BE /C8 /B5 /B8χ/CQ /BD /B4/BE /C8 /B5 WEIGHTED AVERAGE 122.2 ±0.5 (Error scaled by 1.4) MORRISON 91 CLE2 0.0HEINTZ 92 CSB2 3.0HEINTZ 92 CSB2 1.0ARTUSO 05 CLEO 1.8χ2 5.7 (Confidence Level = 0.125) 120 122 124 126 128 130 γ /CT/D2/CT/D6/CV/DD /CX/D2 /A7 /B4/BF /CB /B5/CS/CT/CR/CP /DD /B4/C5/CT/CE/B5 χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BDγ /A7 /B4/BE /CB /B5 /B4/BG. /BI± /BE. /BD/B5 /B1/A0/BEγ /A7 /B4/BD /CB /B5 /B4/BL± /BI /B5× /BD/BC− /BF χ/CQ /BC /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BC /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BK/BL< /BC. /BC/BK/BL< /BC. /BC/BK/BL< /BC. /BC/BK/BL/BL/BC /BF/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BC/BG/BI± /BC. /BC/BE/BC± /BC. /BC/BC/BJ /BC. /BC/BG/BI± /BC. /BC/BE/BC± /BC. /BC/BC/BJ/BC. /BC/BG/BI± /BC. /BC/BE/BC± /BC. /BC/BC/BJ /BC. /BC/BG/BI± /BC. /BC/BE/BC± /BC. /BC/BC/BJ /BG/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BF/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP/B4 /BD . /BF/BJ± /BC. /BE/BI/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BE /CB /B5/B5× /BE/BU /B4 /A7 /B4/BE /CB /B5→ µ /B7µ−/B5< /BD. /BD/BL× /BD/BC− /BG/B8 /CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→χ/CQ /BC /B4/BE /C8 /B5γ /B5/BP/BC. /BC/BG/BL/BA/BG/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP /B4 /BD . /BG/BG± /BC. /BD/BC/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BC /B4/BE /C8 /B5/B5 /BP /B4 /BI . /BC±/BC. /BG± /BC. /BI/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BE/BH< /BC. /BC/BE/BH< /BC. /BC/BE/BH< /BC. /BC/BE/BH/BL/BC /BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BD/BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BC. /BC/BC/BL± /BC. /BC/BC/BI± /BC. /BC/BC/BD /BI/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BH/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BD /CB /B5/B5× /BE/BU /B4 /A7 /B4/BD /CB /B5→ µ /B7µ−/B5< /BC. /BI/BF× /BD/BC− /BG/B8 /CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→χ/CQ /BC /B4/BE /C8 /B5γ /B5/BP/BC. /BC/BG/BL/BA/BI/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BC /B4/BE /C8 /B5/B5 /BP /B4 /BI . /BC±/BC. /BG± /BC. /BI/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA χ/CQ /BC /B4/BE /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BC /B4/BE /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/CC/CD/CB/C7 /BC/BH /C8/CA/C4 /BL/BG /BC/BF/BE/BC/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE/BU /C8/C4 /BU/BE/BL/BG /BD/BF/BL /BZ/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /CA/BA /BY /D9/D0/D8/D3/D2 /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/C1/C6/CC/CI /BL/BE /C8/CA /BW/BG/BI /BD/BL/BE/BK /CD/BA /C0/CT/CX/D2/D8/DE /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /C1 /C1 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/C1/C6/CC/CI /BL/BD /C8/CA/C4 /BI/BI /BD/BH/BI/BF /CD/BA /C0/CT/CX/D2/D8/DE /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /C8/CA/C4 /BI/BJ /BD/BI/BL/BI /CA/BA/C2/BA /C5/D3 /D6/D6/CX/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C6/BT/CA/BT/C1/C6 /BL/BD /C8/CA/C4 /BI/BI /BF/BD/BD/BF /C5/BA /C6/CP /D6/CP/CX/D2 /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BX/C1/BZ/BX/C6 /BK/BE /C8/CA/C4 /BG/BL /BD/BI/BD/BI /BZ/BA /BX/CX/CV/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BT/C6 /BK/BE /C8/CA/C4 /BG/BL /BD/BI/BD/BE /C3/BA /C0/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5 χ/CQ /BD /B4/BE /C8 /B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC /B7/B4/BD /B7/B7/B5/C2 /D2/CT/CT/CS/D7 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD /D3/CU /D8/CW/CT /A7 /B4/BF /CB /B5 /B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT /BV /BP/B7 /BA /BU/D6/CP/D2/CR/CW/B9/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D5/D9/CX/D6/CT/D7 /BX/BD /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/B8 /C5/BD /CX/D7 /D7/D8/D6/D3/D2/CV/D0/DD /CS/CX/D7/CU/CP/DA/D3 /D6/CT/CS/B8 /D8/CW/CT/D6/CT/CU/D3 /D6/CT/C8 /BP/B7 /BA χ/CQ /BD /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BE /C8 /B5 /C5/BT/CB/CB χ/CQ /BD /B4/BE /C8 /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BD/BC. /BE/BH/BH/BG/BI± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BH/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC. /BE/BH/BH/BG/BI± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BH/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD/BC. /BE/BH/BH/BG/BI± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BH/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD/BC. /BE/BH/BH/BG/BI± /BC. /BC/BC/BC/BE/BE ± /BC. /BC/BC/BC/BH/BC /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BY /D6/D3/D1γ /CT/D2/CT/D6/CV/DD /CQ /CT/D0/D3 /DB/B8 /D9/D7/CX/D2/CV /A7 /B4/BF /CB /B5/D1/CP/D7/D7 /BP /BD/BC/BF/BH/BH . /BE± /BC. /BH/C5 /CT /CE /D1χ/CQ /BD /B4/BE /C8 /B5− /D1χ/CQ /BC /B4/BE /C8 /B5 /D1χ/CQ /BD /B4/BE /C8 /B5− /D1χ/CQ /BC /B4/BE /C8 /B5 /D1χ/CQ /BD /B4/BE /C8 /B5− /D1χ/CQ /BC /B4/BE /C8 /B5 /D1χ/CQ /BD /B4/BE /C8 /B5− /D1χ/CQ /BC /B4/BE /C8 /B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF. /BH± /BC. /BJ± /BC. /BJ /BE/BF. /BH± /BC. /BJ± /BC. /BJ/BE/BF. /BH± /BC. /BJ± /BC. /BJ /BE/BF. /BH± /BC. /BJ± /BC. /BJ /BD/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→ γ /CG/B8/lscript /B7/lscript−γγ/BD/BY /D6/D3/D1 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D4/CW/D3/D8/D3/D2 /CT/D2/CT/D6/CV/DD /CU/D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CP/D2/CS /CT/DC/CR/D0/D9/D7/CX/DA/CT /CT/DA/CT/D2/D8/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C6/BT/CA/BT/C1/C6 /BL/BD/BA γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH γ /BX/C6/BX/CA/BZ/CH /C1/C6 /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BL. /BE/BI± /BC. /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BL. /BE/BI± /BC. /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BL/BL. /BE/BI± /BC. /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BL/BL. /BE/BI± /BC. /BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /D6/CT/CP/D8/CX/D2/CV /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/CP/D7/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BL/BL. /BH/BF± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BL. /BH/BF± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL/BL. /BH/BF± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL/BL. /BH/BF± /BC. /BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BL/BL. /BD/BH± /BC. /BC/BJ± /BC. /BE/BH /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /A7 /B4/BF /CB /B5→γ /CG/BL/BL± /BD /BD/BI/BL /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→ /lscript /B7/lscript−γγ/BD/BC/BC. /BD± /BC. /BG /BD/BD/BD/BG/BJ /BE/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→γ /CG/BD/BC/BC. /BE± /BC. /BH /BE/BE/BF /BF/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→ /lscript /B7/lscript−γγ/BL/BL. /BH± /BC. /BD± /BC. /BH /BE/BH/BJ/BH/BL /C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /BV/C4/BX/BE /CT /B7/CT−→γ /CG/BE/BT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D7/CR/CP/D0/CT /D3/CU /BC/BA/BL/B1 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C6/BT/CA/BT/C1/C6 /BL/BD/BA/BF/BT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/D2 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D7/CR/CP/D0/CT /D3/CU /BC/BA/BL/B1 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C0/BX/C1/C6/CC/CI /BL/BD/BA WEIGHTED AVERAGE 99.53 ±0.23 (Error scaled by 1.3) MORRISON 91 CLE2 0.0HEINTZ 92 CSB2 1.8HEINTZ 92 CSB2 2.0CRAWFORD 92B CLE2 0.3ARTUSO 05 CLEO 2.1χ2 6.3 (Confidence Level = 0.181) 97 98 99 100 101 102 103 γ /CT/D2/CT/D6/CV/DD /CX/D2 /A7 /B4/BF /CB /B5/CS/CT/CR/CP /DD/B4 /C5 /CT /CE /B5 χ/CQ /BD /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB χ/CQ /BD /B4/BE /C8 /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BDω /A7 /B4/BD /CB /B5 /B4 /BD. /BI/BF /B7/BC. /BF/BK − /BC. /BF/BG /B5/B1/A0/BEγ /A7 /B4/BE /CB /B5 /B4/BE/BD ± /BG /B5/B1 /BD/BA/BH/A0/BFγ /A7 /B4/BD /CB /B5 /B4 /BK. /BH± /BD. /BF /B5/B1 /BD/BA/BF/A0/BGππχ/CQ /BD /B4/BD /C8 /B5 /B4 /BK. /BI± /BF. /BD /B5× /BD/BC− /BF χ/CQ /BD /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BD /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BF /B7/BC. /BF/BH − /BC. /BF/BD /B7/BC. /BD/BI − /BC. /BD/BH /BD. /BI/BF /B7/BC. /BF/BH − /BC. /BF/BD /B7/BC. /BD/BI − /BC. /BD/BH /BD. /BI/BF /B7/BC. /BF/BH − /BC. /BF/BD /B7/BC. /BD/BI − /BC. /BD/BH /BD. /BI/BF /B7/BC. /BF/BH − /BC. /BF/BD /B7/BC. /BD/BI − /BC. /BD/BH /BF/BE. /BI /B7/BI. /BL − /BI. /BD /BG/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BG /BV/C4/BX/BF /A7 /B4/BF /CB /B5→γω /A7 /B4/BD /CB /B5/BG/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BD /B4/BE /C8 /B5/B5 /BP /B4/BD/BD. /BF± /BC. /BI/B5/B1 /CP/D2/CS /BU/B4 /A7 /B4/BD /CB /B5→/lscript /B7/lscript−/B5 /BP /BE/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/BE /B4 /BE . /BG/BK± /BC. /BC/BI/B5/B1/BA/A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BD± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BC. /BF/BH/BI± /BC. /BC/BG/BE± /BC. /BC/BL/BE /BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BD/BL/BL± /BC. /BC/BE/BC± /BC. /BC/BE/BE /BI/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BH/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP/B4 /BD . /BF/BJ± /BC. /BE/BI/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BE /CB /B5/B5× /BE/BU /B4 /A7 /B4/BE /CB /B5→ µ /B7µ−/B5/BP /B4 /BD /BC . /BE/BF± /BD. /BE/BC± /BD. /BE/BI/B5× /BD/BC− /BG/B8 /CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BD /B4/BE /C8 /B5/B5 /BP /BC . /BD/BC/BH /B7/BC. /BC/BC/BF − /BC. /BC/BC/BE±/BC. /BC/BD/BF/BA/BI/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP /B4 /BD . /BG/BG± /BC. /BD/BC/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BD /B4/BE /C8 /B5/B5 /BP /B4 /BD /BD . /BH±/BC. /BH± /BC. /BH/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BK/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BK/BH± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BC. /BD/BE/BC± /BC. /BC/BE/BD± /BC. /BC/BE/BD /BJ/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BC/BK/BC± /BC. /BC/BC/BL± /BC. /BC/BC/BJ /BK/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BJ/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BD /CB /B5/B5× /BE/BU /B4 /A7 /B4/BD /CB /B5→ µ /B7µ−/B5/BP /B4 /BI . /BG/BJ± /BD. /BD/BE± /BC. /BK/BE/B5× /BD/BC− /BG/CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BD /B4/BE /C8 /B5 /B5/BP/BC . /BD/BC/BH /B7/BC. /BC/BC/BF − /BC. /BC/BC/BE±/BC. /BC/BD/BF/BA/BK/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4/BE. /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BD /B4/BE /C8 /B5/B5 /BP /B4 /BD /BD . /BH± /BC. /BH±/BC. /BH/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA /BD/BC/BH/BD /BD/BC/BH/BD/BD/BC/BH/BD /BD/BC/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 χ/CQ /BD /B4/BE /C8 /B5 /B8χ/CQ /BE /B4/BE /C8 /B5 /B8 /A7 /B4/BF /CB /B5 /A0/parenleftbig ππχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig ππχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππχ/CQ /BD /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BI± /BE. /BF± /BE. /BD /BK. /BI± /BE. /BF± /BE. /BD/BK. /BI± /BE. /BF± /BE. /BD /BK. /BI± /BE. /BF± /BE. /BD /BL/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BV/C4/BX/BF /A7 /B4/BF /CB /B5→ /BE/B4γπ/lscript /B5/BL/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /D5/D9/D3/D8/CT /A0/B4 χ/CQ /B4/BE /C8 /B5→ππχb /B4/BD /C8 /B5/B5 /BP /BC . /BK/BF± /BC. /BE/BE± /BC. /BC/BK± /BC. /BD/BL /CZ /CT/CE/CP/D7/D7/D9/D1/CX/D2/CV /C1/B9/D7/D4/CX/D2 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /D2/D3 /BW /B9/DB /CP/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /A0/B4 χ/CQ /BD /B4/BE /C8 /B5/B5 /BP /BL /BI ± /BD/BI/CZ /CT/CE/B8 /CP/D2/CS/A0/B4χ/CQ /BE /B4/BE /C8 /B5 /B5 /BP /BD/BF/BK ± /BD/BL /CZ /CT/CE/BA χ/CQ /BD /B4/BE /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BE /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BE /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7 χ/CQ /BD /B4/BE /C8 /B5 /BV/D6/D3/D7/D7/B9/C8 /CP /D6/D8/CX/CR/D0/CT /BU/D6/CP/D2/CR/CW/CX/D2/CV /CA/CP/D8/CX/D3/D7/BU/B4χ/CQ /BE /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BE /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BU/B4χ/CQ /BE /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5 /BU/B4χ/CQ /BE /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/BB/BU/B4χ/CQ /BD /B4/BE /C8 /B5→ /D4/CG /B7 /D4/CG /B5/CE /BT/C4/CD/BX 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χ/CQ /BE /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BE /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB χ/CQ /BE /B4/BE /C8 /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig ω /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BC /B7/BC. /BF/BE − /BC. /BE/BK /B7/BC. /BD/BD − /BC. /BD/BC /BD. /BD/BC /B7/BC. /BF/BE − /BC. /BE/BK /B7/BC. /BD/BD − /BC. /BD/BC /BD. /BD/BC /B7/BC. /BF/BE − /BC. /BE/BK /B7/BC. /BD/BD − /BC. /BD/BC /BD. /BD/BC /B7/BC. /BF/BE − /BC. /BE/BK /B7/BC. /BD/BD − /BC. /BD/BC /BE/BC. /BD /B7/BH. /BK − /BH. /BD /BG/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BG /BV/C4/BX/BF /A7 /B4/BF /CB /B5→γω /A7 /B4/BD /CB /B5/BG/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BE /B4/BE /C8 /B5/B5 /BP /B4/BD/BD. /BG± /BC. /BK/B5/B1 /CP/D2/CS /BU/B4 /A7 /B4/BD /CB /B5→/lscript /B7/lscript−/B5 /BP /BE/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/BE /B4 /BE . /BG/BK± /BC. /BC/BI/B5/B1/BA /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig γ /A7 /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI/BE± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BE± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BI/BE± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BI/BE± /BC. /BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BH± /BC. /BC/BE/BH± /BC. /BC/BF/BH /BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BD/BJ/BF± /BC. /BC/BE/BD± /BC. /BC/BD/BL /BI/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BH/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP/B4 /BD . /BF/BJ± /BC. /BE/BI/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BE /CB /B5/B5× /BE/BU /B4 /A7 /B4/BE /CB /B5→ µ /B7µ−/B5/BP/B4 /BG . /BL/BK± /BC. /BL/BG± /BC. /BI/BE/B5× /BD/BC− /BG/B8 /CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BE /B4/BE /C8 /B5/B5 /BP /BC . /BD/BF/BH± /BC. /BC/BC/BF±/BC. /BC/BD/BJ/BA/BI/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP /B4 /BD . /BG/BG± /BC. /BD/BC/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BE /B4/BE /C8 /B5/B5 /BP /B4 /BD /BD . /BD±/BC. /BH± /BC. /BG/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig γ /A7 /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BD± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BD± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BD± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BJ/BD± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BJ/BE± /BC. /BC/BD/BG± /BC. /BC/BD/BF /BJ/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BC. /BC/BJ/BC± /BC. /BC/BD/BC± /BC. /BC/BC/BI /BK/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−γγ/BJ/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γγ /A7 /B4/BE /CB /B5/B5× /BE/BU /B4 /A7 /B4/BD /CB /B5→ µ /B7µ−/B5/BP/B4 /BH . /BC/BF± /BC. /BL/BG± /BC. /BI/BF/B5× /BD/BC− /BG/B8 /CP/D2/CS /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BE /B4/BE /C8 /B5/B5 /BP /BC . /BD/BF/BH± /BC. /BC/BC/BF±/BC. /BC/BD/BJ/BA/BK/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1/B8 /BU/B4 /A7 /B4/BF /CB /B5→γχ/CQ /BE /B4/BE /C8 /B5/B5 /BP /B4 /BD /BD . /BD±/BC. /BH± /BC. /BG/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C0/BX/C1/C6/CC/CI /BL/BD/BA/A0/parenleftbig ππχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig ππχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig ππχ/CQ /BE /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BC± /BD. /BI± /BD. /BG /BI. /BC± /BD. /BI± /BD. /BG/BI. /BC± /BD. /BI± /BD. /BG /BI. /BC± /BD. /BI± /BD. /BG /BL/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /BV/C4/BX/BF /A7 /B4/BF /CB /B5→ /BE/B4γπ/lscript /B5/BL/BV/BT /CF/C4/BY/C1/BX/C4/BW /BC/BI /D5/D9/D3/D8/CT /A0/B4 χ/CQ /B4/BE /C8 /B5→ππχb /B4/BD /C8 /B5 /B5/BP/BC . /BK/BF± /BC. /BE/BE± /BC. /BC/BK± /BC. /BD/BL /CZ /CT/CE/CP/D7/D7/D9/D1/CX/D2/CV /C1/B9/D7/D4/CX/D2 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /D2/D3 /BW /B9/DB /CP/DA/CT /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2/B8 /A0/B4 χ/CQ /BD /B4/BE /C8 /B5/B5 /BP /BL /BI ± /BD/BI/CZ /CT/CE/B8 /CP/D2/CS/A0/B4χ/CQ /BE /B4/BE /C8 /B5 /B5 /BP /BD/BF/BK ± /BD/BL /CZ /CT/CE/BA χ/CQ /BE /B4/BE /C8 /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB χ/CQ /BE /B4/BE /C8 /B5 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/CB /B5 /C5/BT/CB/CB/A7 /B4/BF /CB /B5 /C5/BT/CB/CB /A7 /B4/BF /CB /B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC. /BF/BH/BH/BE± /BC. /BC/BC/BC/BH /BD/BC. /BF/BH/BH/BE± /BC. /BC/BC/BC/BH/BD/BC. /BF/BH/BH/BE± /BC. /BC/BC/BC/BH /BD/BC. /BF/BH/BH/BE± /BC. /BC/BC/BC/BH /BD/BT/CA/CC /BT/C5/C7/C6/C7 /CE/BC /BC /C5/BW/BD /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BF/BH/BH/BF± /BC. /BC/BC/BC/BH /BE, /BF/BU/BT/CA/CD /BK/BI /BU /CA/BX/BW/BX /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BU/BT/CA/CD /BK/BI /BU /D9/D7/CX/D2/CV /D2/CT/DB /CT/D0/CT/CR/D8/D6/D3/D2 /D1/CP/D7/D7 /B4/BV/C7/C0/BX/C6 /BK/BJ/B5/BA/BE/CA/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BT/CA/CC /BT/C5/C7/C6/C7 /CE /BK/BG/BA/BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/CA/CC /BT/C5/C7/C6/C7 /CE /BC/BC/BA /A7 /B4/BF /CB /B5 /CF/C1/BW/CC/C0 /A7 /B4/BF /CB /B5 /CF/C1/BW/CC/C0/A7 /B4/BF /CB /B5 /CF/C1/BW/CC/C0 /A7 /B4/BF /CB /B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BE/BC. /BF/BE± /BD. /BK/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BC. /BF/BE± /BD. /BK/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BE/BC. /BF/BE± /BD. /BK/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BE/BC. /BF/BE± /BD. /BK/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CB/CT/CT /D8/CW/CT /C6/D3/D8/CT /D3/D2 /CK/CF/CX/CS/D8/CW /BW/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7/D3/CU /D8/CW/CT /A7/CB/D8/CP/D8/CT/D7Ꜽ /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BF /CB /B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 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/CS/CT/CR/CP /DD/D7/A0/BD/BDγχ/CQ /BE /B4/BE /C8 /B5 /B4/BD/BF. /BD± /BD. /BI /B5/B1 /CB/BP/BF/BA/BG/A0/BD/BEγχ/CQ /BD /B4/BE /C8 /B5 /B4/BD/BE. /BI± /BD. /BE /B5/B1 /CB/BP/BE/BA/BG/A0/BD/BFγχ/CQ /BC /B4/BE /C8 /B5 /B4 /BH. /BL± /BC. /BI /B5/B1 /CB/BP/BD/BA/BG/A0/BD/BGγχ/CQ /BC /B4/BD /C8 /B5 /B4 /BF. /BC± /BD. /BD /B5× /BD/BC− /BF/A0/BD/BHγη/CQ /B4/BE /CB /B5 < /BI. /BE × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BIγη/CQ /B4/BD /CB /B5 < /BG. /BF × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BD/BJγ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7 /CJ /CP /CL< /BE. /BE × /BD/BC− /BG/BV/C4/BP/BL/BH/B1/CJ /CP /CL /BD/BA/BH /BZ/CT/CE < /D1/CG< /BH/BA/BC /BZ/CT/CE /A7 /B4/BF /CB /B5/A0 /B4 /CX /B5 /A0 /B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A7 /B4/BF /CB /B5/A0 /B4 /CX /B5 /A0 /B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A7 /B4/BF /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5 /A7 /B4/BF /CB /B5 /A0/B4/CX/B5/A0/B4 /CT /B7/CT−/B5/BB/A0/B4/D8/D3/D8/CP/D0/B5/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BD/BC /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BD/BC /BB/A0/A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BD/BC /BB/A0 /A0/parenleftbig/CW/CP/CS/D6/D3/D2/D7/parenrightbig × /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BC /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD/BG± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BD/BG± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BD/BG± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BD/BG± /BC. /BC/BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BD/BF± /BC. /BC/BC/BG± /BC. /BC/BC/BI /CA/C7/CB/C6/BX/CA /BC/BI /BV/C4/BX/C7 /BD/BC/BA/BG /CT /B7/CT−→/CW/CP/CS/D6/D3/D2/D7/BC. /BG/BH± /BC. /BC/BF± /BC. /BC/BF /BG/BZ/C1/C4/BX/CB /BK/BG /BU /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BG/CA/CP/CS/CX/CP/D8/CX/DA/CT /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /CQ /DD /BU/CD/BV/C0/C5/CD/BX/C4/C4/BX/CA /BK/BK /CU/D3/D0/D0/D3 /DB/CX/D2/CV /C3/CD/CA/BT/BX/CE /BK/BH/BA /A7 /B4/BF /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BF /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A7 /B4/BF /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BF /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD/BC/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BG/BG/BF± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BG/BG/BF± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BG/BG/BF± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BG/BG/BF± /BC. /BC/BC/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /A7 /B4/BF /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BF /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A7 /B4/BF /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BF /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A7 /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BC/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BC/BE/BF± /BC. /BC/BD/BC/BH /BG/BI/BE/BH /BH, /BI, /BJ/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−/CG/BC. /BD/BD/BD± /BC. /BC/BD/BE /BG/BK/BL/BD /BI, /BJ, /BK/BU/CA/C7/BV/C3 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→π /B7π−/CG/B8 π /B7π−/lscript /B7/lscript−/A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BK± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BE /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BC/BF/BD/BE± /BC. /BC/BC/BG/BL /BL/BK/BC /BH, /BL/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→ π /B7π−/lscript /B7/lscript−/BC. /BC/BG/BK/BE± /BC. /BC/BC/BI/BH± /BC. /BC/BC/BH/BF /BD/BF/BK /BK/CF/CD /BL/BF /BV/CD/CB/BU /A7 /B4/BF /CB /B5→ π /B7π−/lscript /B7/lscript−/BC. /BC/BE/BD/BF± /BC. /BC/BC/BF/BK /BL/BJ/BG /BK/BU/CA/C7/BV/C3 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→ π /B7π−/CG/B8 π /B7π−/lscript /B7/lscript− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BD± /BC. /BC/BE/BC /BH /C5/BT /BZ/BX/CA/BT/CB /BK/BE /BV/CD/CB/BU /A7 /B4/BF /CB /B5→ π /B7π−/lscript /B7/lscript− WEIGHTED AVERAGE 0.028 ±0.006 (Error scaled by 2.2) BROCK 91 CLEO 2.8WU 93 CUSB 6.0BUTLER 94B CLE2 0.5χ2 9.3 (Confidence Level = 0.009) 0 0.02 0.04 0.06 0.08 0.1/A0/parenleftBig/A7 /B4/BE /CB /B5π /B7π−/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/A7 /B4/BE /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BC/BC± /BC. /BC/BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BC/BC± /BC. /BC/BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BC/BC± /BC. /BC/BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BC/BC± /BC. /BC/BC/BF/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BD/BI± /BC. /BC/BC/BF/BL /BL, /BD/BC/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/BC. /BC/BD/BJ± /BC. /BC/BC/BH± /BC. /BC/BC/BE /BD/BC /BD/BD/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/A0/parenleftbig/A7 /B4/BE /CB /B5γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5γγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BC/BE± /BC. /BC/BC/BI/BL /BC. /BC/BH/BC/BE± /BC. /BC/BC/BI/BL/BC. /BC/BH/BC/BE± /BC. /BC/BC/BI/BL /BC. /BC/BH/BC/BE± /BC. /BC/BC/BI/BL /BL/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−/BEγ /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BG/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BG/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BG/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BG/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BH/BE± /BC. /BC/BC/BF/BH /BD/BD/BK/BF/BC /BI/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→π /B7π−/CG/B8 π /B7π−/lscript /B7/lscript−/BC. /BC/BG/BG/BI± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BH/BC /BG/BH/BD /BI/CF/CD /BL/BF /BV/CD/CB/BU /A7 /B4/BF /CB /B5→ π /B7π−/lscript /B7/lscript−/BC. /BC/BG/BG/BI± /BC. /BC/BC/BF/BC /BD/BD/BE/BE/BD /BI/BU/CA/C7/BV/C3 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→π /B7π−/CG/B8 π /B7π−/lscript /B7/lscript− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BL± /BC. /BC/BD/BC /BE/BE /BZ/CA/BX/BX/C6 /BK/BE /BV/C4/BX/C7 /A7 /B4/BF /CB /B5→ π /B7π−/lscript /B7/lscript−/BC. /BC/BF/BL± /BC. /BC/BD/BF /BE/BI /C5/BT /BZ/BX/CA/BT/CB /BK/BE /BV/CD/CB/BU /A7 /B4/BF /CB /B5→ π /B7π−/lscript /B7/lscript−/A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /BCπ /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BC/BI± /BC. /BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BC/BI± /BC. /BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BC/BI± /BC. /BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BC/BI± /BC. /BC/BC/BE/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BL/BL± /BC. /BC/BC/BF/BG /BH/BI /BI/BU/CD/CC/C4/BX/CA /BL/BG /BU /BV/C4/BX/BE /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/BC. /BC/BE/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BF /BF/BF /BD/BE/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→/lscript /B7/lscript−π /BCπ /BC/A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BE/BE< /BC. /BC/BC/BE/BE< /BC. /BC/BC/BE/BE< /BC. /BC/BC/BE/BE/BL/BC /BU/CA/C7/BV/C3 /BL/BD /BV/C4/BX/C7 /CT /B7/CT−→ π /B7π−π /BC/lscript /B7/lscript−/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BE/BL± /BC. /BE/BD± /BC. /BE/BE /BE. /BE/BL± /BC. /BE/BD± /BC. /BE/BE/BE. /BE/BL± /BC. /BE/BD± /BC. /BE/BE /BE. /BE/BL± /BC. /BE/BD± /BC. /BE/BE/BD/BH/CZ /BD/BF/BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BF /CB /B5→τ /B7τ−/A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BK /BB/A0/BL /A0/parenleftbig τ /B7τ−/parenrightbig/BB/A0/parenleftbig µ /B7µ−/parenrightbig/A0/BK /BB/A0/BL/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BH /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BH/BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BH /BD. /BC/BH± /BC. /BC/BK± /BC. /BC/BH/BD/BH/CZ /BU/BX/CB/CB/C7/C6 /BC/BJ /BV/C4/BX/C7 /CT /B7/CT−→ /A7 /B4/BF /CB /B5/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BD/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BD/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BD/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BD/BK± /BC. /BC/BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BC/BE/BF/BL± /BC. /BC/BC/BC/BJ± /BC. /BC/BC/BD/BC /BK/BD/CZ /BT/BW /BT/C5/CB /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/BC. /BC/BE/BC/BE± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BF /BV/C0/BX/C6 /BK/BL /BU /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ−/BC. /BC/BD/BJ/BF± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BD/BD /C3/BT/BT/CA/CB/BU/BX/CA/BZ /BK/BL /BV/CB/BU/BE /CT /B7/CT−→µ /B7µ−/BC. /BC/BF/BF± /BC. /BC/BD/BF± /BC. /BC/BC/BJ /BD/BC/BL/BI /BT/C6/BW/CA/BX/CF/CB /BK/BF /BV/C4/BX/C7 /CT /B7/CT−→µ /B7µ− WEIGHTED AVERAGE 0.0218 ±0.0021 (Error scaled by 2.1) ANDREWS 83 CLEOKAARSBERG 89 CSB2 6.0CHEN 89B CLEO 0.2ADAMS 05 CLEO 2.8χ2 9.0 (Confidence Level = 0.011) 0.01 0.015 0.02 0.025 0.03 0.035/A0/parenleftBig µ /B7µ−/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig γχ/CQ /BE /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γχ/CQ /BE /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig γχ/CQ /BE /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig γχ/CQ /BE /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BD± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BD/BH/BJ/BL± /BC. /BC/BC/BD/BJ± /BC. /BC/BC/BJ/BF /BH/BI/BK/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BD/BD/BD± /BC. /BC/BC/BH± /BC. /BC/BC/BG /BD/BC/BF/BD/BL /BD/BG/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→γ /CG/BC. /BD/BF/BH± /BC. /BC/BC/BF± /BC. /BC/BD/BJ /BF/BC/BJ/BG/BD /C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /BV/C4/BX/BE /CT /B7/CT−→γ /CG /BD/BC/BH/BF /BD/BC/BH/BF/BD/BC/BH/BF /BD/BC/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BF /CB /B5 WEIGHTED AVERAGE 0.131 ±0.016 (Error scaled by 3.4) MORRISON 91 CLE2 0.1HEINTZ 92 CSB2 9.9ARTUSO 05 CLEO 12.8χ2 22.7 (Confidence Level < 0.0001) 0.08 0.1 0.12 0.14 0.16 0.18 0.2 0.22/A0/parenleftBig γχ/CQ /BE /B4/BE /C8 /B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig γχ/CQ /BD /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γχ/CQ /BD /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig γχ/CQ /BD /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig γχ/CQ /BD /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BI± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BE/BI± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BE/BI± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BE/BI± /BC. /BC/BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BD/BG/BH/BG± /BC. /BC/BC/BD/BK± /BC. /BC/BC/BJ/BF /BH/BF/BJ/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BD/BD/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BD/BD/BD/BG/BJ /BD/BG/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→γ /CG/BC. /BD/BC/BH /B7/BC. /BC/BC/BF − /BC. /BC/BC/BE± /BC. /BC/BD/BF /BE/BH/BJ/BH/BL /C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /BV/C4/BX/BE /CT /B7/CT−→γ /CG WEIGHTED AVERAGE 0.126 ±0.012 (Error scaled by 2.4) MORRISON 91 CLE2 2.5HEINTZ 92 CSB2 2.5ARTUSO 05 CLEO 6.6χ2 11.6 (Confidence Level = 0.003) 0.06 0.08 0.1 0.12 0.14 0.16 0.18 0.2/A0/parenleftBig γχ/CQ /BD /B4/BE /C8 /B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig γχ/CQ /BC /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig γχ/CQ /BC /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BE /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BL± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BG /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BC. /BC/BI/BJ/BJ± /BC. /BC/BC/BE/BC± /BC. /BC/BC/BI/BH /BE/BE/BH/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BC. /BC/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BC/BI /BG/BL/BH/BL /BD/BG/C0/BX/C1/C6/CC/CI /BL/BE /BV/CB/BU/BE /CT /B7/CT−→γ /CG/BC. /BC/BG/BL /B7/BC. /BC/BC/BF − /BC. /BC/BC/BG± /BC. /BC/BC/BI /BL/BL/BC/BF /C5/C7/CA/CA/C1/CB/C7/C6 /BL/BD /BV/C4/BX/BE /CT /B7/CT−→γ /CGWEIGHTED AVERAGE 0.059 ±0.006 (Error scaled by 1.4) MORRISON 91 CLE2 2.1HEINTZ 92 CSB2 0.0ARTUSO 05 CLEO 1.7χ2 3.9 (Confidence Level = 0.144) 0.02 0.04 0.06 0.08 0.1 0.12/A0/parenleftBig γχ/CQ /BC /B4/BE /C8 /B5/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig γχ/CQ /BC /B4/BD /C8 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BC/BG± /BC. /BD/BC /BC. /BF/BC± /BC. /BC/BG± /BC. /BD/BC/BC. /BF/BC± /BC. /BC/BG± /BC. /BD/BC /BC. /BF/BC± /BC. /BC/BG± /BC. /BD/BC/BK/BA/BJ/CZ /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/A0/parenleftbig γη/CQ /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig γη/CQ /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig γη/CQ /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig γη/CQ /B4/BE /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BI. /BE< /BI. /BE< /BI. /BE< /BI. /BE/BL/BC /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig γη/CQ /B4/BD /CB /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BF< /BG. /BF< /BG. /BF< /BG. /BF/BL/BC /BT/CA/CC/CD/CB/C7 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig γ /CG→γ /B7≥ /BG/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/B4/BD/BA/BH /BZ/CT/CE < /D1/CG< /BH/BA/BC /BZ/CT/CE/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BE< /BE. /BE< /BE. /BE< /BE. /BE/BL/BH /CA/C7/CB/C6/BX/CA /BC/BJ /BT /BV/C4/BX/C7 /CT /B7/CT−→γ /CG/BH/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5γγ /B5/BP /B4 /BC . /BC/BF/BK± /BC. /BC/BC/BJ/B5/B1/B8 /CP/D2/CS /BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5π /BCπ /BC/B5/BP/B4/BD/BB/BE/B5/BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5π /B7π−/B5/BA/BI/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BG/BK± /BC. /BC/BI/B5/B1/BA /CF/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/BJ/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5π /B7π−/B5 /BP /B4/BD/BK . /BH± /BC. /BK/B5/B1/BA/BK/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP /B4 /BD . /BF/BD± /BC. /BE/BD/B5/B1/B8 /BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5γγ /B5× /BE/BU/B4 /A7 /B4/BD /CB /B5→ µ /B7µ−/B5/BP /B4 /BC . /BD/BK/BK± /BC. /BC/BF/BH/B5/B1/B8 /CP/D2/CS /BU/B4 /A7 /B4/BE /CB /B5→ /A7 /B4/BD /CB /B5π /BCπ /BC/B5× /BE/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP/B4 /BC. /BG/BF/BI± /BC. /BC/BH/BI/B5/B1/BA /CF/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/BL/BY /D6/D3/D1 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/BA/BD/BC/BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5/BP/B4 /BD . /BF/BD± /BC. /BE/BD/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA/BD/BD/BU/B4 /A7 /B4/BE /CB /B5→µ /B7µ−/B5 /BP /B4/BD. /BG/BG± /BC. /BD/BC/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C0/BX/C1/C6/CC/CI /BL/BD/BA/BD/BE/CD/D7/CX/D2/CV /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BH/BJ± /BC. /BC/BJ/B5/B1 /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CTµ /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/C0/BX/C1/C6/CC/CI /BL/BD/BA/BD/BF/BU/BX/CB/CB/C7/C6 /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BF /CB /B5→τ /B7τ−/B5/CL/ /CJ/BU/B4 /A7 /B4/BF /CB /B5→µ /B7µ−/B5 /CL/BP/BD . /BC/BH± /BC. /BC/BK±/BC. /BC/BH/BA /CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A7 /B4/BF /CB /B5→µ /B7µ−/B5/BP/B4 /BE . /BD/BK± /BC. /BE/BD/B5× /BD/BC− /BE/BA /C7/D9/D6/AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BG/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C6/BT/CA/BT/C1/C6 /BL/BD/BA /A7 /B4/BF /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BF /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A7 /B4/BF /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BF /CB /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BX/CB/CB/C7/C6 /BC/BJ /C8/CA/C4 /BL/BK /BC/BH/BE/BC/BC/BE /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BJ/BT /C8/CA /BW/BJ/BI /BD/BD/BJ/BD/BC/BE /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/CA/C7/CB/C6/BX/CA /BC/BI /C8/CA/C4 /BL/BI /BC/BL/BE/BC/BC/BF /C2/BA/C4/BA /CA/D3/D7/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/CB /BC/BH /C8/CA/C4 /BL/BG 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/CR/BA/CR/BA < /BJ. /BG /B1 /BL/BC/B1/A0/BD/BC φ /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BJ. /BD± /BC. /BI /B5/B1/A0/BD/BD φη < /BE. /BH × /BD/BC− /BI/BL/BC/B1/A0/BD/BE /A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV < /BG × /BD/BC− /BF/BL/BC/B1/A0/BD/BF /A7 /B4/BD /CB /B5π /B7π−/B4 /BL. /BC± /BD. /BH /B5× /BD/BC− /BH/A0/BD/BG /A7 /B4/BE /CB /B5π /B7π−/B4 /BK. /BK± /BD. /BL /B5× /BD/BC− /BH/A0/BD/BH /CS /CP/D2/DD/D8/CW/CX/D2/CV < /BD. /BF × /BD/BC− /BH/BL/BC/B1 /A7 /B4/BG /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BG /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A7 /B4/BG /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BG /CB /B5/C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BJ /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BJ/CE /BT/C4/CD/BX /B4/CZ /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BJ/BE± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BE± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BJ/BE± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BJ/BE± /BC. /BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7/D7 /CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BF/BE/BD± /BC. /BC/BD/BJ± /BC. /BC/BE/BL /BT /CD/BU/BX/CA/CC /BC/BH /C9 /BU/BT/BU/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BE/BK± /BC. /BC/BH± /BC. /BC/BD /BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BX /BT/CA/BZ /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BD/BL/BE± /BC. /BC/BC/BJ± /BC. /BC/BF/BK /BU/BX/CB/CB/C7/C6 /BK/BH /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BC. /BE/BK/BF± /BC. /BC/BF/BJ /C4/C7 /CE/BX/C4/C7/BV/C3 /BK/BH /BV/CD/CB/BU /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BF/CD/D7/CX/D2/CV /C4/BX/CH /BT /C7/CD/BT/C6/BV /BJ/BJ /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /A0/B4 /D7 /B5/BAWEIGHTED AVERAGE 0.272 ±0.029 (Error scaled by 1.5) LOVELOCK 85 CUSB 0.1BESSON 85 CLEO 4.3ALBRECHT 95E ARG 0.0AUBERT 05Q BABR 2.1χ2 6.5 (Confidence Level = 0.089) 0 0.1 0.2 0.3 0.4 0.5 0.6/A0/parenleftBig/CT /B7/CT−/parenrightBig/B4/CZ /CT/CE/B5 /A7 /B4/BG /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BG /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A7 /B4/BG /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A7 /B4/BG /CB /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BU /BU /BW/BX/BV/BT /CH/CB /BU /BU /BW/BX/BV/BT /CH/CB /BU /BU /BW/BX/BV/BT /CH/CB /BU /BU /BW/BX/BV/BT /CH/CB /CC/CW/CT /D6/CP/D8/CX/D3 /D3/CU /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /BU /D1/CT/D7 /D3/D2/D7/CX/D7/D3/CU/B9/D8/CT/D2 /CS/CT/D6/CX/DA/CT/CS /CP/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D2 /D8/CW/CT /CS/CT/CR/CP /DD/D7/B8 /CP/D2/CS /D6/CT/D0/CX/CT/D7 /D3/D2 /D8/CW/CT/CZ/D2/D3 /DB/D0/CT/CS/CV/CT /D3/CU /D8/CW/CT /BU /B7/BB /BU /BC/D0/CX/CU/CT/D8/CX/D1/CT /D6/CP/D8/CX/D3/BA /CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /D3/CQ/B9/D8/CP/CX/D2/CT/CS /CQ/CP/D7/CT/CS /D3/D2 /CP/DA/CT/D6/CP/CV/CT/D7 /D3/CU /D6/CT/D7/CR/CP/D0/CT/CS /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS/D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5/CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/B9/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7/CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CR/D3/D1/D1/D3/D2 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D3/CU /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/D2 /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D6/CP/D8/CX/D3/BA/A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BC. /BH/BD/BI± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BH/BD/BI± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BH/BD/BI± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BH/BD/BI± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BU /B5/BP /BD/A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK/BF± /BC. /BC/BE/BD± /BC. /BC/BD/BH /BC. /BD/BK/BF± /BC. /BC/BE/BD± /BC. /BC/BD/BH/BC. /BD/BK/BF± /BC. /BC/BE/BD± /BC. /BC/BD/BH /BC. /BD/BK/BF± /BC. /BC/BE/BD± /BC. /BC/BD/BH /BG/BT/CA/CC/CD/CB/C7 /BC/BH /BU /BV/C4/BX/BF /CT /B7/CT−→ /BW/DC /CG/BG/BT/CA/CC/CD/CB/C7 /BC/BH /BU /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BG /CB /B5→ /BW /B7/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/B5/CL × /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP/B4/BK. /BC± /BC. /BE± /BC. /BL/B5× /BD/BC− /BF/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK±/BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BU /BC /BU /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BU /BC /BU /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BK/BG± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BG/BK/BG± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BG/BK/BG± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BG/BK/BG± /BC. /BC/BC/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BT/D7/D7/D9/D1/CX/D2/CV /BU/B4 /A7 /B4/BG /CB /B5→ /BU /BU /B5/BP /BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BK/BJ± /BC. /BC/BD/BC± /BC. /BC/BC/BK /BH/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /C0 /BU/BT/BU/CA /A7 /B4/BG /CB /B5→ /BU/BU→ /BW∗/lscriptν/lscript/BH/BW/CX/D6/CT/CR/D8 /D1/CT/CP/D7 /D9/D6/CT/D1/CT/D2/D8/BA /CC/CW/CX/D7/DA/CP/D0/D9/CT /CX/D7/CP/DA/CT/D6/CP/CV/CT/CS /DB/CX/D8/CW /D8/CW/CT /DA/CP/D0/D9/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /A0/B4 /BU /B7/BU−/B5/BB/A0 /B4 /BU /BC /BU /BC/B5 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/A0/BE /BB/A0/BG /A0/parenleftbig/BU /B7/BU−/parenrightbig/BB/A0/parenleftbig/BU /BC /BU /BC/parenrightbig/A0/BE /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BI/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BI/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BI/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BC/BI/BH± /BC. /BC/BE/BI /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BC/BC/BI± /BC. /BC/BF/BI± /BC. /BC/BF/BD /BI/BT /CD/BU/BX/CA/CC /BC/BG /BY /BU/BT/BU/CA /A7 /B4/BG /CB /B5→ /BU /BU→ /C2/ψ /C3/BD. /BC/BD± /BC. /BC/BF± /BC. /BC/BL /BI/C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF /BU/BX/C4/C4 /A7 /B4/BG /CB /B5→ /BU /BU→ /CS/CX/D0/CT/D4/D8/D3/D2/D7/BD. /BC/BH/BK± /BC. /BC/BK/BG± /BC. /BD/BF/BI /BJ/BT /CC/C0/BT/CA /BC/BE /BV/C4/BX/C7 /A7 /B4/BG /CB /B5→ /BU /BU→ /BW∗/lscriptν/BD. /BD/BC± /BC. /BC/BI± /BC. /BC/BH /BK/BT /CD/BU/BX/CA/CC /BC/BE /BU/BT/BU/CA /A7 /B4/BG /CB /B5→ /BU /BU→ /B4 /CR /CR /B5 /C3∗/BD. /BC/BG± /BC. /BC/BJ± /BC. /BC/BG /BL/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /BV/C4/BX/C7 /A7 /B4/BG /CB /B5→ /BU /BU→ /C2/ψ /C3∗/BI/C0/BT/CB/CC/C1/C6/BZ/CB /BC/BF /CP/D2/CS /BT /CD/BU/BX/CA/CC /BC/BG /BY /CP/D7/D7/D9/D1/CT τ /B4 /BU /B7/B5/BBτ /B4 /BU /BC/B5/BP /BD. /BC/BK/BF± /BC. /BC/BD/BJ/BA/BJ/BT /CC/C0/BT/CA /BC/BE /CP/D7/D7/D9/D1/CT/D7 τ /B4 /BU /B7/B5/BBτ /B4 /BU /BC/B5/BP/BD. /BC/BJ/BG± /BC. /BC/BE/BK/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BU/BT/CA/C1/CB/C0 /BL/BH/BA/BK/BT /CD/BU/BX/CA/CC /BC/BE /CP/D7/D7/D9/D1/CT/D7 τ /B4 /BU /B7/B5/BBτ /B4 /BU /BC/B5/BP/BD. /BC/BI/BE± /BC. /BC/BE/BL/BA/BL/BT/C4/BX/CG/BT/C6/BW/BX/CA /BC/BD /CP/D7/D7/D9/D1/CT/D7 τ /B4 /BU /B7/B5/BBτ /B4 /BU /BC/B5/BP /BD. /BC/BI/BI± /BC. /BC/BE/BG/BA/A0/parenleftbig/C2/ψ /C3 /BC/CB /B4 /C2/ψ /B8η/CR /B5 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψ /C3 /BC/CB /B4 /C2/ψ /B8η/CR /B5 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C2/ψ /C3 /BC/CB /B4 /C2/ψ /B8η/CR /B5 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C2/ψ /C3 /BC/CB /B4 /C2/ψ /B8η/CR /B5 /C3 /BC/CB/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /BV/C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BJ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG< /BG< /BG< /BG/BL/BC /BD/BC/CC /BT/C2/C1/C5/BT /BC/BJ /BT /BU/BX/C4/C4 /A7 /B4/BG /CB /B5→ /BU /BC /BU /BC/BD/BC/A7 /B4/BG /CB /B5/DB /CX /D8 /CW /BV/C8 /BP /B7/BD /CS/CT/CR/CP /DD/D7/D8/D3 /D8/CW/CT /AC/D2/CP/D0 /D7 /D8/CP/D8/CT /DB/CX/D8/CW /BV/C8 /BP− /BD/BA /D2/D3/D2/B9 /BU /BU /BW/BX/BV/BT /CH/CB /D2/D3/D2/B9 /BU /BU /BW/BX/BV/BT /CH/CB /D2/D3/D2/B9 /BU /BU /BW/BX/BV/BT /CH/CB /D2/D3/D2/B9 /BU /BU /BW/BX/BV/BT /CH/CB /A0/parenleftbig/D2/D3/D2/B9 /BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/D2/D3/D2/B9 /BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/D2/D3/D2/B9 /BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/D2/D3/D2/B9 /BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG< /BC. /BC/BG< /BC. /BC/BG< /BC. /BC/BG/BL/BH /BU/BT/CA/C1/CB/C0 /BL/BI /BU /BV/C4/BX/C7 /CT /B7/CT− /BD/BC/BH/BH /BD/BC/BH/BH/BD/BC/BH/BH /BD/BC/BH/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BG /CB /B5 /B8 /A7 /B4/BD/BC/BK/BI/BC/B5 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BH/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BH/BJ± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BH/BH± /BC. /BC/BG± /BC. /BC/BJ /BT /CD/BU/BX/CA/CC /BC/BH /C9 /BU/BT/BU/CA /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BE. /BJ/BJ± /BC. /BH/BC± /BC. /BG/BL /BD/BD/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BX /BT/CA/BZ /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BD/CD/D7/CX/D2/CV /C4/BX/CH /BT /C7/CD/BT/C6/BV /BJ/BJ /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D3/CU /A0/B4 /D7 /B5/BA/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BH /BD/BE/BT/BU/BX /BC/BE /BW /BU/BX/C4/C4 /CT /B7/CT−→ /C2/ψ /CG→/lscript /B7/lscript−/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG. /BJ /BL/BC /BD/BE/BT /CD/BU/BX/CA/CC /BC/BD /BV /BU/BT/BU/CA /CT /B7/CT−→ /C2/ψ /CG→/lscript /B7/lscript−/CG/BD/BE/CD/D7/CT/D7 /BU/B4 /C2/ψ→ /CT /B7/CT−/B5/BP /BC. /BC/BH/BL/BF± /BC. /BC/BC/BD/BC /CP/D2/CS /BU/B4 /C2/ψ→µ /B7µ−/B5/BP /BC. /BC/BH/BK/BK± /BC. /BC/BC/BD/BC/BA/A0/parenleftbig/BW∗ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/BW∗ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/BW∗ /B7/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BJ/BG< /BC. /BC/BJ/BG< /BC. /BC/BJ/BG< /BC. /BC/BJ/BG/BL/BC /BD/BF/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV /BV/C4/BX/C7 /CT /B7/CT−/BD/BF/BY /D3 /D6 /DC> /BC. /BG/BJ/BF/BA/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BD± /BC. /BD± /BC. /BI /BJ. /BD± /BC. /BD± /BC. /BI/BJ. /BD± /BC. /BD± /BC. /BI /BJ. /BD± /BC. /BD± /BC. /BI/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BG /CB /B5→φ /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BE/BF /BL/BC /BD/BG/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV /BV/C4/BX/C7 /CT /B7/CT−/BD/BG/BY /D3 /D6 /DC> /BC. /BH/BE/BA/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig φη/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BH< /BE. /BH< /BE. /BH< /BE. /BH/BL/BC /BT /CD/BU/BX/CA/CC/B8/BU/BX /BC/BI /BY /BU/BT/BU/CA /CT /B7/CT−→φη/A0/parenleftbig/A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG< /BC. /BC/BC/BG/BL/BC /BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BC /BV /BV/C4/BX/C7 /CT /B7/CT−/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BC± /BC. /BD/BH± /BC. /BC/BE /BC. /BL/BC± /BC. /BD/BH± /BC. /BC/BE/BC. /BL/BC± /BC. /BD/BH± /BC. /BC/BE /BC. /BL/BC± /BC. /BD/BH± /BC. /BC/BE/BD/BI/BJ± /BD/BL /BD/BH/BT /CD/BU/BX/CA/CC /BC/BI /CA /BU/BT/BU/CA /CT /B7/CT−→π /B7π−µ /B7µ− ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD. /BJ/BK± /BC. /BG/BC± /BC. /BC/BF /BD/BI, /BD/BJ/CB/C7/C3 /C7/C4/C7 /CE /BC/BJ /BU/BX/C4/C4 /CT /B7/CT−→π /B7π−µ /B7µ− < /BD/BA/BE /BL/BC /BZ/C4/BX/C6/C6 /BL/BL /BV/C4/BX/BE /CT /B7/CT−/BD/BH/BT /CD/BU/BX/CA/CC /BC/BI /CA /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BG /CB /B5→ /A7 /B4/BD /CB /B5π /B7π−/B5/CL× /CJ/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/CL /BP /B4/BE . /BE/BF±/BC. /BE/BH± /BC. /BE/BJ/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BG/BK±/BC. /BC/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BI/CB/C7/C3 /C7/C4/C7 /CE /BC/BJ /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BG /CB /B5→ /A7 /B4/BD /CB /B5π /B7π−/B5/CL× /CJ/BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/CL /BP /B4/BG . /BG/BE±/BC. /BK/BD± /BC. /BH/BI/B5× /BD/BC− /BI/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A7 /B4/BD /CB /B5→µ /B7µ−/B5/BP /B4 /BE . /BG/BK±/BC. /BC/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /BD/BJ/BT/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7/B8 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/DB /CT/D6/CT /D9/D2/CS/CT/D6/CT/D7/D8/CX/D1/CP/D8/CT/CS/BA /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π 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/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/BU /BU/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU /BU/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/BU /BU/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/BU /BU/CG/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK/BL± /BC. /BD/BC/BC± /BC. /BC/BL/BE /BC. /BH/BK/BL± /BC. /BD/BC/BC± /BC. /BC/BL/BE/BC. /BH/BK/BL± /BC. /BD/BC/BC± /BC. /BC/BL/BE /BC. /BH/BK/BL± /BC. /BD/BC/BC± /BC. /BC/BL/BE /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/BU /BU/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BF/BK< /BC. /BD/BF/BK< /BC. /BD/BF/BK< /BC. /BD/BF/BK/BL/BC /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BU/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BU /BU/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BU /BU/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/BU /BU/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE< /BC. /BE/BE/BL/BC /BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/BF /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG/BF± /BC. /BC/BH/BF± /BC. /BC/BE/BJ /BC. /BD/BG/BF± /BC. /BC/BH/BF± /BC. /BC/BE/BJ/BC. /BD/BG/BF± /BC. /BC/BH/BF± /BC. /BC/BE/BJ /BC. /BD/BG/BF± /BC. /BC/BH/BF± /BC. /BC/BE/BJ /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7 /BD/BC/BH/BI /BD/BC/BH/BI/BD/BC/BH/BI /BD/BC/BH/BI/C5/CT/D7/D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A7 /B4/BD/BC/BK/BI/BC/B5 /B8 /A7 /B4/BD/BD/BC/BE/BC/B5 /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/BU /BU∗/B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG± /BC. /BC/BL± /BC. /BC/BF /BC. /BE/BG± /BC. /BC/BL± /BC. /BC/BF/BC. /BE/BG± /BC. /BC/BL± /BC. /BC/BF /BC. /BE/BG± /BC. /BC/BL± /BC. /BC/BF/BD/BC /BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/BF /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BF/BI± /BC. /BC/BK/BF± /BC. /BC/BJ/BE /BC. /BG/BF/BI± /BC. /BC/BK/BF± /BC. /BC/BJ/BE/BC. /BG/BF/BI± /BC. /BC/BK/BF± /BC. /BC/BJ/BE /BC. /BG/BF/BI± /BC. /BC/BK/BF± /BC. /BC/BJ/BE /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/BU∗ /BU∗/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BG± /BC. /BD/BH± /BC. /BC/BK /BC. /BJ/BG± /BC. /BD/BH± /BC. /BC/BK/BC. /BJ/BG± /BC. /BD/BH± /BC. /BC/BK /BC. /BJ/BG± /BC. /BD/BH± /BC. /BC/BK/BF/BD /BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/BF /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BL/BJ< /BC. /BD/BL/BJ< /BC. /BD/BL/BJ< /BC. /BD/BL/BJ/BL/BC /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BI /BB/A0/BE /A0/parenleftbig/BU /BU /B4∗ /B5π/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BI /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE< /BC. /BF/BE/BL/BC /BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/BF /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BK/BL< /BC. /BC/BK/BL< /BC. /BC/BK/BL< /BC. /BC/BK/BL/BL/BC /BD/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BJ /BB/A0/BE /A0/parenleftbig/BU /BUππ/parenrightbig/BB/A0/parenleftbig/BU /BU/CG/parenrightbig/A0/BJ /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BG< /BC. /BD/BG< /BC. /BD/BG< /BC. /BD/BG/BL/BC /BT /C9/CD/C1/C6/BX/CB /BC/BI /BV/C4/BX/BF /A7 /B4/BH /CB /B5→ /CW/CP/CS/D6/D3/D2/D7/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B4 /CG /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B4 /CG /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B4 /CG /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B4 /CG /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL/BF± /BC. /BC/BE/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BL/BF± /BC. /BC/BE/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BC. /BD/BL/BF± /BC. /BC/BE/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BC. /BD/BL/BF± /BC. /BC/BE/BL /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CC /CP/CZ/CX/D2/CV /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3/D1/D1/D3/D2 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/BA/BC. /BD/BL/BH /B7/BC. /BC/BF/BC − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BH /B7/BC. /BC/BF/BC − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BL/BH /B7/BC. /BC/BF/BC − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BL/BH /B7/BC. /BC/BF/BC − /BC. /BC/BE/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BC± /BC. /BC/BD/BF± /BC. /BC/BF/BE /BE/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BU/BX/C4/C4 /A7 /B4/BH /CB /B5→ /BW /BC/CG /B8 /BW/D7 /CG /BC. /BE/BD /B7/BC. /BC/BI − /BC. /BC/BF /BF/C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→ /BW/D7 /CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI/BC± /BC. /BC/BE/BI± /BC. /BC/BH/BK /BG/BT/CA/CC/CD/CB/C7 /BC/BH /BU /BV/C4/BX/C7 /CT /B7/CT−→ /BW/DC /CG/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/BB/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7/parenrightbig/A0/BD/BE /BB/A0/BL /BP/A0/BD/BE /BB/B4/A0/BD/BC /B7/A0/BD/BD /B7/A0/BD/BE /B5 /A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/BB/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7/parenrightbig/A0/BD/BE /BB/A0/BL /BP/A0/BD/BE /BB/B4/A0/BD/BC /B7/A0/BD/BD /B7/A0/BD/BE /B5/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/BB/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7/parenrightbig/A0/BD/BE /BB/A0/BL /BP/A0/BD/BE /BB/B4/A0/BD/BC /B7/A0/BD/BD /B7/A0/BD/BE /B5 /A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/BB/A0/parenleftbig/BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7/parenrightbig/A0/BD/BE /BB/A0/BL /BP/A0/BD/BE /BB/B4/A0/BD/BC /B7/A0/BD/BD /B7/A0/BD/BE /B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF /B7/BJ − /BL± /BD /BL/BF /B7/BJ − /BL± /BD/BL/BF /B7/BJ − /BL± /BD /BL/BF /B7/BJ − /BL± /BD /BH/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BT /BU/BX/C4/C4 /BD/BC/BA/BK/BI /CT /B7/CT−→ /BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7/A0/parenleftbig/BU/D7 /BU/D7/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU/D7/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU/D7/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BC /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU/D7/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BC /BB/A0/BD/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BI< /BC. /BD/BI< /BC. /BD/BI< /BC. /BD/BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /BV/C4/BX/BF /CT /B7/CT−/A0/parenleftbig/BU/D7 /BU∗/D7 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BD /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU∗/D7 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BD /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU∗/D7 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BD /BB/A0/BD/BE /A0/parenleftbig/BU/D7 /BU∗/D7 /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/parenleftbig/BU∗/D7 /BU∗/D7/parenrightbig/A0/BD/BD /BB/A0/BD/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BI< /BC. /BD/BI< /BC. /BD/BI< /BC. /BD/BI/BL/BC /BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /BV/C4/BX/BF /CT /B7/CT−/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BF± /BC. /BF± /BC. /BH /BH. /BF± /BC. /BF± /BC. /BH/BH. /BF± /BC. /BF± /BC. /BH /BH. /BF± /BC. /BF± /BC. /BH/BF/BE/BH /BI/BV/C0/BX/C6 /BC/BK /BU/BX/C4/C4 /BD/BC/BA/BK/BJ /CT /B7/CT−→ /A7 /B4/BD /CB /B5π /B7π−/A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0 /A0/parenleftbig/A7 /B4/BE /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BK± /BC. /BI± /BD. /BD /BJ. /BK± /BC. /BI± /BD. /BD/BJ. /BK± /BC. /BI± /BD. /BD /BJ. /BK± /BC. /BI± /BD. /BD/BD/BK/BI /BI/BV/C0/BX/C6 /BC/BK /BU/BX/C4/C4 /BD/BC/BA/BK/BJ /CT /B7/CT−→ /A7 /B4/BE /CB /B5π /B7π−/A0/parenleftbig/A7 /B4/BF /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/A7 /B4/BF /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/A0/parenleftbig/A7 /B4/BF /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0 /A0/parenleftbig/A7 /B4/BF /CB /B5π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK /B7/BD. /BK − /BD. /BH± /BC. /BJ /BG. /BK /B7/BD. /BK − /BD. /BH± /BC. /BJ/BG. /BK /B7/BD. /BK − /BD. /BH± /BC. /BJ /BG. /BK /B7/BD. /BK − /BD. /BH± /BC. /BJ/BD/BC /BI/BV/C0/BX/C6 /BC/BK /BU/BX/C4/C4 /BD/BC/BA/BK/BJ /CT /B7/CT−→ /A7 /B4/BF /CB /B5π /B7π−/A0/parenleftbig/A7 /B4/BD /CB /B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/A0/parenleftbig/A7 /B4/BD /CB /B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0 /A0/parenleftbig/A7 /B4/BD /CB /B5 /C3 /B7/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BD /B7/BD. /BI − /BD. /BG± /BD. /BC /BI. /BD /B7/BD. /BI − /BD. /BG± /BD. /BC/BI. /BD /B7/BD. /BI − /BD. /BG± /BD. /BC /BI. /BD /B7/BD. /BI − /BD. /BG± /BD. /BC/BE/BC /BI/BV/C0/BX/C6 /BC/BK /BU/BX/C4/C4 /BD/BC/BA/BK/BJ /CT /B7/CT−→ /A7 /B4/BD /CB /B5 /C3 /B7/C3−/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0 /A0/parenleftbig φ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BK± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BF − /BC. /BC/BD/BH /BC. /BD/BF/BK± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BF − /BC. /BC/BD/BH /BC. /BD/BF/BK± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BF − /BC. /BC/BD/BH /BC. /BD/BF/BK± /BC. /BC/BC/BJ /B7/BC. /BC/BE/BF − /BC. /BC/BD/BH /C0/CD/BT/C6/BZ /BC/BJ /BV/C4/BX/C7 /A7 /B4/BH /CB /B5→φ /CG/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0 /A0/parenleftbig/BW /BC/CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BJ/BI± /BC. /BC/BG/BC± /BC. /BC/BI/BK /BD. /BC/BJ/BI± /BC. /BC/BG/BC± /BC. /BC/BI/BK/BD. /BC/BJ/BI± /BC. /BC/BG/BC± /BC. /BC/BI/BK /BD. /BC/BJ/BI± /BC. /BC/BG/BC± /BC. /BC/BI/BK/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BU/BX/C4/C4 /A7 /B4/BH /CB /B5→ /BW /BC/CG/A0/parenleftbig/BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/A0/parenleftbig/BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0 /A0/parenleftbig/BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BJ/BE± /BC. /BC/BE/BG± /BC. /BC/BJ/BE /BE/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BU/BX/C4/C4 /A7 /B4/BH /CB /B5→ /BW/D7 /CG/BC. /BG/BH± /BC. /BD/BC± /BC. /BC/BG /BJ/BT/CA/CC/CD/CB/C7 /BC/BH /BU /BV/C4/BX/BF /CT /B7/CT−→ /BW/DC /CG /A0/parenleftbig/C2/ψ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C2/ψ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/A0/parenleftbig/C2/ψ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0 /A0/parenleftbig/C2/ψ /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE/BC /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7/BD/BC− /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC/BI/BC± /BC. /BD/BI/BC± /BC. /BD/BF/BG /BE. /BC/BI/BC± /BC. /BD/BI/BC± /BC. /BD/BF/BG/BE. /BC/BI/BC± /BC. /BD/BI/BC± /BC. /BD/BF/BG /BE. /BC/BI/BC± /BC. /BD/BI/BC± /BC. /BD/BF/BG/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /BU/BX/C4/C4 /A7 /B4/BH /CB /B5→ /C2/ψ /CG/BD/CD/D7/CX/D2/CV /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3 /D6 /D0/CX/D1/CX/D8/D7/CU/D6/D3/D1 /BT /C9/CD/C1/C6/BX/CB /BC/BI/BA /BE/CD/D7/CX/D2/CV /BU/B4 /BW /B7/D7→φπ /B7/B5/BP/B4 /BG . /BG± /BC. /BI/B5/B1 /CU/D6/D3/D1 /C8/BW/BZ /BC/BI/BA /BF/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/CA/CC/CD/CB/C7 /BC/BH /BU /BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /CX/D2/CR/D0/D9/D7/CX/DA/CT φ /B8 /BW/D7 /B8 /CP/D2/CS /BU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CD/D7/CX/D2/CV/BU/B4 /BW /B7/D7→φπ /B7/B5/BP /BG. /BG± /BC. /BI/B1 /CU/D6/D3/D1 /C8/BW/BZ /BC/BI/BA /BG/CD/D7/CT/D7 /CP /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CT/D7/D8/CX/D1/CP/D8/CT /BU/B4 /BU/D7→ /BW/D7 /CG /B5 /BP /B4/BL/BE ± /BD/BD/B5/B1/BA/BH/BY /D6/D3/D1 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU σ /B4 /CT /B7/CT−→ /BU∗/D7 /BU∗/D7 /B5/BBσ /B4 /CT /B7/CT−→ /BU /B4∗ /B5/D7 /BU /B4∗ /B5/D7 /B5/CP /D8√ s /BP /BD/BC/BA/BK/BI/BZ/CT/CE/BA /BI/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8/D7 /CP /D6/CT /D7/D3/D0/CT/D0/DD /CS/D9/CT /D8/D3 /D8/CW/CT /A7 /B4/BH /CB /B5 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /BJ/BT/CA/CC/CD/CB/C7 /BC/BH /BU /D6/CT/D4 /D3 /D6/D8/D7/CJ/BU/B4 /A7 /B4/BD/BC/BK/BI/BC/B5 → /BW/D7 /CP/D2/DD/D8/CW/CX/D2/CV /B7 /CR/BA/CR/BA/B5/CL× /CJ/BU/B4 /BW /B7/D7→φπ /B7/B5/CL /BP/BC. /BC/BD/BL/BK± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BF/BK/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /BW /B7/D7→φπ /B7/B5/BP /B4 /BG . /BF/BK±/BC. /BF/BH/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7/D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A7 /B4/BD/BC/BK/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD/BC/BK/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A7 /B4/BD/BC/BK/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A7 /B4/BD/BC/BK/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/C0/BX/C6 /BC/BK /C8/CA/C4 /BD/BC/BC /BD/BD/BE/BC/BC/BD /C3/BA/B9/BY/BA /BV/CW/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ /C8/CA/C4 /BL/BK /BC/BH/BE/BC/BC/BD /BT/BA /BW/D6/D9/D8/D7/CZ /D3 /DD /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/CD/CC/CB/C3 /C7 /CH /BC/BJ/BT /C8/CA /BW/BJ/BI /BC/BD/BE/BC/BC/BE /BT/BA /BW/D6/D9/D8/D7/CZ /D3 /DD /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C0/CD/BT/C6/BZ /BC/BJ /C8/CA /BW/BJ/BH /BC/BD/BE/BC/BC/BE /BZ/BA/CB/BA /C0/D9/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /C9/CD/C1/C6/BX/CB /BC/BI /C8/CA/C4 /BL/BI /BD/BH/BE/BC/BC/BD /C7/BA /BT/D5/D9/CX/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C7/C6/CE/C1/BV/C1/C6/C1 /BC/BI /C8/CA/C4 /BL/BI /BC/BE/BE/BC/BC/BE /BZ/BA /BU/D3/D2/DA/CX/CR/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/CC/CD/CB/C7 /BC/BH/BU /C8/CA/C4 /BL/BH /BE/BI/BD/BK/BC/BD /C5/BA /BT/D6/D8/D9/D7/D3 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CB/CB/C7/C6 /BK/BH /C8/CA/C4 /BH/BG /BF/BK/BD /BW/BA /BU/CT/D7/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C7 /CE/BX/C4/C7/BV/C3 /BK/BH /C8/CA/C4 /BH/BG /BF/BJ/BJ /BW/BA/C5/BA/C2/BA /C4/D3/DA/CT/D0/D3 /CR/CZ /CT/D8 /CP/D0/BA /B4/BV/CD/CB/BU /BV/D3/D0/D0/CP/CQ/BA/B5 /A7 /B4/BD/BD/BC/BE/BC/B5 /C1 /BZ/B4 /C2 /C8/BV/B5 /BP /BC−/B4/BD−−/B5 /A7 /B4/BD/BD/BC/BE/BC/B5 /C5/BT/CB/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /C5/BT/CB/CB/A7 /B4/BD/BD/BC/BE/BC/B5 /C5/BT/CB/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BC/BD/BL± /BC. /BC/BC/BH± /BC. /BC/BC/BJ /BU/BX/CB/CB/C7/C6 /BK/BH /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BD/BD. /BC/BE/BC± /BC. /BC/BF/BC /C4/C7 /CE/BX/C4/C7/BV/C3 /BK/BH /BV/CD/CB/BU /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /A7 /B4/BD/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /A7 /B4/BD/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0/A7 /B4/BD/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /A7 /B4/BD/BD/BC/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BL± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BL± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ/BL± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BJ/BL± /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BI/BD± /BD/BF± /BE/BE /BU/BX/CB/CB/C7/C6 /BK/BH /BV/C4/BX/C7 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/BL/BC± /BE/BC /C4/C7 /CE/BX/C4/C7/BV/C3 /BK/BH /BV/CD/CB/BU /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 /A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A7 /B4/BD/BD/BC/BE/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /CT /B7/CT−/B4/BD. /BI± /BC. /BH/B5× /BD/BC− /BI /A7 /B4/BD/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A7 /B4/BD/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB /A7 /B4/BD/BD/BC/BE/BC/B5 /C8 /BT/CA/CC/C1/BT/C4 /CF/C1/BW/CC/C0/CB/A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT /B7/CT−/parenrightbig/A0/BD /A0/parenleftbig/CT 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/BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT /BV/C7/BV/C3 /BL/BJ /C8/C4 /BU/BG/BC/BD /BF/BC/BK /C8 /BA/C4 /CP /CR /D3 /CR /CZ /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/C4/C1/CE/C8/B5/C5/C1/BV/C0/BT/BX/C4 /BL/BJ /C0/CP/CS/D6/D3/D2 /BL/BJ /BV/D3/D2/CU/BA /BV/BA /C5/CX/CR/CW/CP/CT/D0/BT/C1/C8 /BV/D3/D2/CU/BA /C8/D6/D3 /CR/BA /BG/BF/BE /BI/BH/BJ/C7/C4/C4/BX/CA /BL/BJ/BU /C0/CP/CS/D6/D3/D2 /BL/BJ /BV/D3/D2/CU/BA /C2/BA/BT/BA /C7/D0/D0/CT/D6/B8/BX/BA /C7/D7/CT/D8/BT/C1/C8 /BV/D3/D2/CU/BA /C8/D6/D3 /CR/BA /BG/BF/BE /BG/BD/BF/CC/C0/C7/C5/C8/CB/C7/C6 /BL/BJ /C8/CA/C4 /BJ/BL /BD/BI/BF/BC /BW/BA/CA/BA /CC/CW/D3/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BK/BH/BE /BV/D3/D0/D0/CP/CQ/BA/B5/CF/BX/C1/C6/BZ/BT/CA/CC/BX/C6 /BL/BJ /C6/C8/C8/CB /BH/BF /BE/BF/BE /BW/BA /CF /CT/CX/D2/CV/CP /D6/D8/CT/D2/BT/BU/BX/C4/BX /BL/BI/BU /C8/C4 /BU/BF/BK/BH /BG/BE/BH /BT/BA /BT/CQ /CT/D0/CT /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW/C7/C5/BX/C1/CC /BL/BI /CI/C8/C0/CH /BV/BJ/BD /BE/BE/BJ /C2/BA /BT/CS/D3/D1/CT/CX/D8 /CT/D8 /CP/D0/BA /B4/BV/D6/DD/D7/D8/CP/D0 /BU/CP /D6/D6/CT/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/CB/C4/BX/CA /BL/BI /C8/CA /BW/BH/BF /BE/BL/BH /BV/BA /BT/D1/D7/D0/CT/D6/B8/BY/BA/BX/BA /BV/D0/D3/D7/CT /B4/CI/CD/CA/C1/B8/CA/BT/C4/B5/BU/BT/C1 /BL/BI/BU /C8/CA/C4 /BJ/BI /BF/BH/BC/BE /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C7/CA/C6/C9/CE/C1/CB/CC /BL/BI /C8/CA/C4 /BJ/BI /BD/BH/BJ/BH /C6/BA/BT/BA /CC /D3 /D6/D2/D5/DA/CX/D7/D8/B8/C5/BA /CA/D3 /D3/D7 /B4/C0/BX/C4/CB/B5/BT/C5/BX/C4/C1/C6 /BL/BH/BU /C8/C4 /BU/BF/BH/BI /BH/BL/BH /BW/BA/CE/BA /BT/D1/CT/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8/CC/BU/C1/C4/B5/BV/C4/C7/CB/BX /BL/BH /C6/C8 /BU/BG/BG/BF /BE/BF/BF /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8/C8 /BA/CA/BA /C8 /CP/CV/CT /B4/CA/BT/C4/B5/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH/BU /C8 /BT/C6 /BH/BK /BI/BC/BI /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/B8/CB/BA/BT/BA /CB/CP/CS/D3/DA/D7/CZ/DD /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BK /BI/BI/BE/BA/C8/CA/C7/C3 /C7/CB/C0/C3/C1/C6 /BL/BH/BV /C8 /BT/C6 /BH/BK /BK/BH/BF /CH/BA/BW/BA /C8/D6/D3/CZ /D3/D7/CW/CZ/CX/D2/B8/CB/BA/BT/BA /CB/CP/CS/D3/DA/D7/CZ/DD /B4/CB/BX/CA/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BH/BK /BL/BE/BD/BA/CB/BX/CG/CC/C7/C6 /BL/BH /C8/CA/C4 /BJ/BH /BG/BH/BI/BF /C2/BA /CB/CT/DC/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C1/BU/C5/B5 /C4/BX/BX /BL/BG /C8/C4 /BU/BF/BE/BF /BE/BE/BJ /C2/BA/C0/BA /C4/CT/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8/C1/C6/BW/B8/C3/CH/CD/C6/B8 /C5/BT/CB/BW/B7/B5/BU/BT/C4/C1 /BL/BF /C8/C4 /BU/BF/BC/BL /BF/BJ/BK /BZ/BA/CB/BA /BU/CP/D0/CX /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8/B5/BU/BX/C4/BT/BW/C1/BW/CI/BX /BL/BF /C8/C4 /BU/BF/BD/BF /BE/BJ/BI /BZ/BA/C5/BA /BU/CT/D0/CP/CS/CX/CS/DE/CT /CT/D8 /CP/D0/BA /B4/CE/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BW /BT/C5/C7 /BL/BE /C8/C4 /BU/BE/BK/BJ /BF/BI/BK /BT/BA /BT/CS/CP/D1/D3 /CT/D8 /CP/D0/BA /B4/C7/BU/BX/C4/C1/CG 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/CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8 /B8/BU/BX/C4/BZ/B8/C4/BT/C6/C4/B8/C4/BT/C8/C8/B5/BT/CB/CC/C7/C6 /BK/BK/BW /C6/C8 /BU/BF/BC/BD /BH/BE/BH /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8/C6/BT /BZ/C7/B8/BV/C1/C6/BV/B8/C1/C6/CD/CB/B5/BX/CC/C3/C1/C6 /BK/BK /C8/C4 /BU/BE/BC/BD /BH/BI/BK /BT/BA /BX/D8/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8/BV/CD/C6/CH/B5/BV/C4/C7/CB/BX /BK/BJ/BU /C8/C4 /BU/BD/BL/BI /BE/BG/BH /BY/BA/BX/BA /BV/D0/D3/D7/CT/B8/C0/BA/C2/BA /C4/CX/D4/CZ/CX/D2/BU/C7/C7/CC/C0 /BK/BI /C6/C8 /BU/BE/BJ/BF /BI/BJ/BJ /C8 /BA/CB/BA/C4/BA /BU/D3 /D3/D8/CW /CT/D8 /CP/D0/BA /B4/C4/C1/CE/C8 /B8/BZ/C4/BT/CB/B8/BV/BX/CA/C6/B5/BU/BT/CA/C6/BX/CB /BK/BH /C8/C4 /BU/BD/BI/BH /BG/BF/BG /CC/BA /BU/CP /D6/D2/CT/D7/C1/CB/BZ/CD/CA /BK/BH /C8/CA/C4 /BH/BG /BK/BI/BL /C6/BA /C1/D7/CV/D9/D6/B8/CA/BA /C3/D3/CZ /D3/D7/CZ/CX/B8/C2/BA /C8 /CP/D8/D3/D2 /B4/CC/C6/CC/C7/B5/C2/BT/BY/BY/BX /BJ/BJ /C8/CA /BW/BD/BH /BE/BI/BJ/B8/BE/BK/BD /CA/BA /C2/CP/AB/CT /B4/C5/C1/CC/B5 NBARYONS ( S=0 ,I=1/2) p. . . . . . . . . . . . . . . . . . . . . 1061 n. . . . . . . . . . . . . . . . . . . . . 1069 Nresonances . . . . . . . . . . . . . . . . 1076 ∆BARYONS ( S=0 ,I=3/2) ∆resonances . . . . . . . . . . . . . . . . 1104 EXOTIC BARYONS Pentaquarks . . . . . . . . . . . . . . . . 1124 ΛBARYONS ( S=−1,I=0 ) Λ. . . . . . . . . . . . . . . . . . . . . 1126 Λresonances . . . . . . . . . . . . . . . . 1130 ΣBARYONS ( S=−1,I=1 ) Σ+. . . . . . . . . . . . . . . . . . . . 1142 Σ0. . . . . . . . . . . . . . . . . . . . 1144 Σ−. . . . . . . . . . . . . . . . . . . . 1145 Σresonances . . . . . . . . . . . . . . . . 1147 ΞBARYONS ( S=−2,I=1/2) Ξ0. . . . . . . . . . . . . . . . . . . . 1166 Ξ−. . . . . . . . . . . . . . . . . . . . 1168 Ξresonances . . . . . . . . . . . . . . . . 1171 ΩBARYONS ( S=−3,I=0 ) Ω−. . . . . . . . . . . . . . . . . . . . 1179 Ωresonances . . . . . . . . . . . . . . . . 1180 CHARMED BARYONS ( C=+ 1 ) Λ+ c. . . . . . . . . . . . . . . . . . . . 1184 Λc(2595)+. . . . . . . . . . . . . . . . . 1190 Λc(2625)+. . . . . . . . . . . . . . . . . 1191 Λc(2765)+. . . . . . . . . . . . . . . . . 1191 Λc(2880)+. . . . . . . . . . . . . . . . . 1192 Λc(2940)+. . . . . . . . . . . . . . . . . 1192 Σc(2455) . . . . . . . . . . . . . . . . . 1192 Σc(2520) . . . . . . . . . . . . . . . . . 1193 Σc(2800) . . . . . . . . . . . . . . . . . 1194 Ξ+ c. . . . . . . . . . . . . . . . . . . . 1194 Ξ0 c. . . . . . . . . . . . . . . . . . . . 1196 Ξ/prime+ c. . . . . . . . . . . . . . . . . . . . 1197 Ξ/prime0 c. . . . . . . . . . . . . . . . . . . . 1197 Ξc(2645) . . . . . . . . . . . . . . . . . . 1197 Ξc(2790) . . . . . . . . . . . . . . . . . . 1198 Ξc(2815) . . . . . . . . . . . . . . . . . . 1198 Ξc(2930) . . . . . . . . . . . . . . . . . . 1198 Ξc(2980) . . . . . . . . . . . . . . . . . . 1199 Ξc(3055) . . . . . . . . . . . . . . . . . . 1199 Ξc(3080) . . . . . . . . . . . . . . . . . . 1199 Ξc(3123) . . . . . . . . . . . . . . . . . . 1199 Ω0 c. . . . . . . . . . . . . . . . . . . . 1200 Ωc(2770)0. . . . . . . . . . . . . . . . . 1200DOUBLY-CHARMED BARYONS ( C=+ 2 ) Ξ+ cc. . . . . . . . . . . . . . . . . . . . 1201 BOTTOM (BEAUTY) BARYONS ( B=−1) Λ0 b. . . . . . . . . . . . . . . . . . . . 1202 Σb . . . . . . . . . . . . . . . . . . . . 1203 Σ∗ b. . . . . . . . . . . . . . . . . . . . 1204 Ξ0 b,Ξ− b. . . . . . . . . . . . . . . . . . 1204 b-baryon ADMIXTURE ( Λb,Ξb,Σb,Ωb) . . . . 1204 Notes in the Baryon Listings Baryon Decay Parameters . . . . . . . . . . . . 1071 Nand∆Resonances . . . . . . . . . . . . . . 1075 Pentaquarks (new) . . . . . . . . . . . . . . . 1124Baryon Magnetic Moments . . . . . . . . . . . . 1126ΛandΣResonances . . . . . . . . . . . . . . 1128 TheΣ(1670) Region . . . . . . . . . . . . . . . 1152 Radiative Hyperon Decays . . . . . . . . . . . . 1167ΞResonances . . . . . . . . . . . . . . . . . 1171 Charmed Baryons (rev.) . . . . . . . . . . . . . 1182 Λ + cBranching Fractions . . . . . . . . . . . . . 1185 /BD/BC/BI/BD /BD/BC/BI/BD/BD/BC/BI/BD /BD/BC/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 /C6 /BU/BT/CA/CH/C7/C6/CB /C6 /BU/BT/CA/CH/C7/C6/CB/C6 /BU/BT/CA/CH/C7/C6/CB /C6 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP /BC/B8 /C1 /BP /BD/BB/BE/B5 /B4 /CB /BP /BC/B8 /C1 /BP /BD/BB/BE/B5/B4 /CB /BP /BC/B8 /C1 /BP /BD/BB/BE/B5 /B4 /CB /BP /BC/B8 /C1 /BP /BD/BB/BE/B5/D4 /B8 /C6 /B7/BP /D9/D9/CS /BN /D2 /B8 /C6 /BC/BP /D9/CS/CS /D4 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗ /D4 /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5 /D4 /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5/D4 /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5 /D4 /C5/BT/CB/CB /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7 /D9/B5/CC/CW/CT /D1/CP/D7/D7 /CX/D7 /CZ/D2/D3 /DB/D2 /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /CX/D2 /D9 /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7/B5 /D8/CW/CP/D2 /CX/D2/C5/CT/CE/BA /CB/CT/CT /D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/BA/CE /BT/C4/CD/BX /B4/D9/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC/BJ/BE/BJ/BI/BG/BI/BI/BK/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BD/BF /BD. /BC/BC/BJ/BE/BJ/BI/BG/BI/BI/BK/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BD/BF/BD. /BC/BC/BJ/BE/BJ/BI/BG/BI/BI/BK/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BD/BF /BD. /BC/BC/BJ/BE/BJ/BI/BG/BI/BI/BK/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BD/BF/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC/BJ/BE/BJ/BI/BG/BI/BI/BK/BK ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BD/BF /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD. /BC/BC/BJ/BE/BJ/BI/BG/BJ/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BE /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /D4 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D4 /C5/BT/CB/CB /B4/C5/CT/CE/B5/D4 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D4 /C5/BT/CB/CB /B4/C5/CT/CE/B5/CC/CW/CT /D1/CP/D7/D7 /CX/D7 /CZ/D2/D3 /DB/D2 /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /CX/D2 /D9 /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7/B5 /D8/CW/CP/D2/CX/D2 /C5/CT/CE/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU /D6 /D3 /D1/D9/D8 /D3 /C5/CT/CE/B8 /BD /D9 /BP /BL/BF/BD/BA/BG/BL/BG/BC/BG/BF ± /BC/BA/BC/BC/BC/BC/BK/BC/C5/CT/CE/BB /CR /BE/B4/C5/C7/C0/CA /BC/BH/B8 /D8/CW/CT /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/B5/B8 /CX/D2/DA/D3/D0/DA/CT/D7 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT/D0/DD/D4/D3/D3 /D6/D0/DD /CZ/D2/D3 /DB/D2 /CT/D0/CT/CR/D8/D6/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF/BK. /BE/BJ/BE/BC/BE/BL ± /BC. /BC/BC/BC/BC/BK/BC /BL/BF/BK. /BE/BJ/BE/BC/BE/BL ± /BC. /BC/BC/BC/BC/BK/BC/BL/BF/BK. /BE/BJ/BE/BC/BE/BL ± /BC. /BC/BC/BC/BC/BK/BC /BL/BF/BK. /BE/BJ/BE/BC/BE/BL ± /BC. /BC/BC/BC/BC/BK/BC/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BF/BK. /BE/BJ/BD/BL/BL/BK ± /BC. /BC/BC/BC/BC/BF/BK /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BL/BF/BK. /BE/BJ/BE/BF/BD ± /BC. /BC/BC/BC/BE/BK /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BL/BF/BK. /BE/BJ/BL/BI ± /BC. /BC/BC/BE/BJ /BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4/BT/D8 /CT /D7 /D8 /D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /CR/D3/D1/D4/CP /D6 /CX /D7 /D3 /D2/D3 /CU/D8 /CW /CT /D4 /CP/D2/CS /D4 /CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3/B8 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/B8 /CX/D7 /D1/D9/CR/CW /CQ /CT/D8/D8/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE× /BD/BC− /BL < /BE× /BD/BC− /BL< /BE× /BD/BC− /BL < /BE× /BD/BC− /BL/BL/BC /BD/C0/C7/CA/C1 /BC/BI /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC× /BD/BC− /BK/BL/BC /BD/C0/C7/CA/C1 /BC/BF /CB/C8/BX/BV /D4/CT− /BG/C0/CT/B8 /D4/CT− /BF/C0/CT < /BI× /BD/BC− /BK/BL/BC /BD/C0/C7/CA/C1 /BC/BD /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1 < /BH× /BD/BC− /BJ /BE/CC/C7/CA/C1 /C1 /BL/BL /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1/BD/C0/C7/CA/C1 /BC/BD/B8 /C0/C7/CA/C1 /BC/BF/B8 /CP/D2/CS /C0/C7/CA/C1 /BC/BI /D9/D7/CT /D8/CW/CT /D1/D3 /D6/CT/B9/D4 /D6/CT/CR/CX/D7/CT/D0/DD/B9/CZ/D2/D3 /DB/D2 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D4/CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3 /D3/CU /BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BL /B4/D7/CT/CT /CQ /CT/D0/D3 /DB/B5 /D8/D3 /CV/CT/D8 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7/BA /CC/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT/D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /C0/C7/CA/C1 /BC/BD/B8 /C0/C7/CA/C1 /BC/BF/B8 /CP/D2/CS /C0/C7/CA/C1 /BC/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6/vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/BB /CT /B8 /CQ /CT/D0/D3 /DB/BA/BE/CC/C7/CA/C1 /C1 /BL/BL /D9/D7/CT/D7 /D8/CW/CT /D1/D3 /D6/CT/B9/D4 /D6/CT/CR/CX/D7/CT/D0/DD/B9/CZ/D2/D3 /DB/D2 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D4 /CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3 /D3/CU/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BH /B4/D7/CT/CT /CQ /CT/D0/D3 /DB/B5 /D8/D3 /CV/CT/D8 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA /CC/CW/CX/D7 /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CC/C7/CA/C1 /C1 /BL/BL/DA/CP/D0/D9/CT /CU/D3 /D6/vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/BB /CT /B8 /CQ /CT/D0/D3 /DB/BA /D4 /BB /D4 /BV/C0/BT/CA/BZ/BX/B9/CC/C7/B9/C5/BT/CB/CB /CA/BT /CC/C1/C7/B8/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /D1/D4 /B5 /D4 /BB /D4 /BV/C0/BT/CA/BZ/BX/B9/CC/C7/B9/C5/BT/CB/CB /CA/BT /CC/C1/C7/B8/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /D1/D4 /B5 /D4 /BB /D4 /BV/C0/BT/CA/BZ/BX/B9/CC/C7/B9/C5/BT/CB/CB /CA/BT /CC/C1/C7/B8/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /D1/D4 /B5 /D4 /BB /D4 /BV/C0/BT/CA/BZ/BX/B9/CC/C7/B9/C5/BT/CB/CB /CA/BT /CC/C1/C7/B8/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/BB/B4 /D5/D4 /D1/D4 /B5/BT/D8 /CT /D7 /D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /C4/CX/D7/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /D8/CW/CT/CX/D2/CT/D6/D8/CX/CP/D0 /D1/CP/D7/D7/CT/D7/BA /BY /D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /DB/CW/CP/D8 /D1/CP /DD /CQ /CT /CX/D2/CU/CT/D6/D6/CT/CS /CP/CQ /D3/D9/D8 /D8/CW/CT /D6/CP/D8/CX/D3/D3/CU /D4 /CP/D2/CS /D4 /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D1/CP/D7/D7/CT/D7/B8 /D7/CT/CT /BX/CA/C1/BV/CB/C7/C6 /BL/BC/BN /D8/CW/CT/DD /D3/CQ/D8/CP/CX/D2 /CP/D2 /D9/D4/D4 /CT/D6/CQ /D3/D9/D2/CS /D3/CU /BD/BC− /BI/DF/BD/BC− /BJ/CU/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CT/D5/D9/CX/DA/CP/D0/CT/D2/CR/CT /D4 /D6/CX/D2/CR/CX/D4/D0/CT /CU/D3 /D6 /D4 /B3/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL/BL/BL/BL/BL/BL/BL/BL/BL/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BC/BL /BC. /BL/BL/BL/BL/BL/BL/BL/BL/BL/BL/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BC/BL/BC. /BL/BL/BL/BL/BL/BL/BL/BL/BL/BL/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BC/BL /BC. /BL/BL/BL/BL/BL/BL/BL/BL/BL/BL/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BC/BL/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BL /CC/CA/BT/C8 /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC/BC/BC/BC/BC/BC/BC/BD/BH ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BD/BD /BF/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BH /CC/CA/BT/C8 /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BD. /BC/BC/BC/BC/BC/BC/BC/BE/BF ± /BC. /BC/BC/BC/BC/BC/BC/BC/BG/BE /BG/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BC /CC/CA/BT/C8 /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BF/BX/D5/D9/CP/D8/CX/D3/D2 /B4/BE/B5 /D3/CU /BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BH /D7/CW/D3/D9/D0/CS /D6/CT/CP/CS /C5 /B4 /D4 /B5/BB /C5 /B4 /D4 /B5 /BP /BC. /BL/BL/BL /BL/BL/BL /BL/BL/BK /BH/B4 /BD /BD /B5/B4/BZ/BA /BZ/CP/CQ /D6/CX/CT/D0/D7/CT/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B5/BA/BG/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BC /CP/D0/D7/D3 /D1/CT/CP/D7/D9/D6/CT/D7 /D1 /D4 /BB /D1/CT− /BP /BD/BK/BF/BI. /BD/BH/BE/BI/BI/BC ± /BC. /BC/BC/BC/BC/BK/BF /CP/D2/CS /D1/D4 /BB /D1/CT−/BP /BD/BK/BF/BI . /BD/BH/BE/BI/BK/BC ± /BC. /BC/BC/BC/BC/BK/BK/BA /BU/D3/D8/CW /CP /D6/CT /CR/D3/D1/D4/D0/CT/D8/CT/D0/DD /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT/B4/BV/C7/C0/BX/C6 /BK/BJ/B5 /DA/CP/D0/D9/CT /CU/D3 /D6 /D1/D4 /BB /D1/CT− /D3/CU /BD/BK/BF/BI . /BD/BH/BE/BJ/BC/BD ± /BC. /BC/BC/BC/BC/BF/BJ/BA /B4/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/DF /D5p /D1/D4 /B5/BB /D5/D4 /D1/D4 /B4/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/DF /D5p /D1/D4 /B5/BB /D5/D4 /D1/D4 /B4/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/DF /D5p /D1/D4 /B5/BB /D5/D4 /D1/D4 /B4/vextendsingle/vextendsingle /D5 /D4 /D1 /D4/vextendsingle/vextendsingle/DF /D5p /D1/D4 /B5/BB /D5/D4 /D1/D4/BT /D8/CT/D7/D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /CC /CP/CZ /CT/D2 /CU/D6/D3/D1 /D8/CW/CT /D4 /BB /D4 /CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3/B8/CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /B4− /BL± /BL/B5× /BD/BC− /BD/BD/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4− /BL± /BL/B5× /BD/BC− /BD/BD/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4− /BL± /BL/B5× /BD/BC− /BD/BD/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4− /BL± /BL/B5× /BD/BC− /BD/BD/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5 /D4/vextendsingle/vextendsingle/slashbig/CT/BT /D8/CT/D7/D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /D3/CU /D8/CW/CT /D4 /CP/D2/CS /D4 /CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3/D7 /CV/CX/DA/CT/D2 /CP/CQ /D3/DA/CT /CX/D7 /D1/D9/CR/CW /CQ /CT/D8/D8/CT/D6 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /CB/CT/CT /CP/D0/D7/D3 /CP /D7/CX/D1/CX/D0/CP /D6/D8/CT/D7/D8 /CX/D2/DA/D3/D0/DA/CX/D2/CV /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE× /BD/BC− /BL< /BE× /BD/BC− /BL< /BE× /BD/BC− /BL< /BE× /BD/BC− /BL/BL/BC /BH/C0/C7/CA/C1 /BC/BI /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BC× /BD/BC− /BK/BL/BC /BH/C0/C7/CA/C1 /BC/BF /CB/C8/BX/BV /D4/CT− /BG/C0/CT/B8 /D4/CT− /BF/C0/CT < /BI× /BD/BC− /BK/BL/BC /BH/C0/C7/CA/C1 /BC/BD /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1 < /BH× /BD/BC− /BJ /BI/CC/C7/CA/C1 /C1 /BL/BL /CB/C8/BX/BV /D4/CT−/C0/CT /CP/D8/D3/D1 < /BE× /BD/BC− /BH /BJ/C0/CD/BZ/C0/BX/CB /BL/BE /CA/CE/CD/BX/BH/C0/C7/CA/C1 /BC/BD/B8 /C0/C7/CA/C1 /BC/BF/B8 /CP/D2/CS /C0/C7/CA/C1 /BC/BI/D9/D7/CT /D8/CW/CT /D1/D3 /D6/CT/B9/D4 /D6/CT/CR/CX/D7/CT/D0/DD/B9/CZ/D2/D3 /DB/D2 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D4/CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3 /D3/CU /BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BL /B4/D7/CT/CT /CP/CQ /D3/DA/CT/B5 /D8/D3 /CV/CT/D8 /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7/BA /CC/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7/CP /D6/CT /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /C0/C7/CA/C1 /BC/BD/B8 /C0/C7/CA/C1 /BC/BF/B8 /CP/D2/CS /C0/C7/CA/C1 /BC/BI/DA/CP/D0/D9/CT/D7 /CU/D3 /D6/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4 /B8/CP/CQ /D3/DA/CT/BA/BI/CC/C7/CA/C1 /C1 /BL/BL /D9/D7/CT/D7 /D8/CW/CT /D1/D3 /D6/CT/B9/D4 /D6/CT/CR/CX/D7/CT/D0/DD/B9/CZ/D2/D3 /DB/D2 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D4 /CR/CW/CP /D6/CV/CT/B9/D8/D3/B9/D1/CP/D7/D7 /D6/CP/D8/CX/D3 /D3/CU/BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BH /B4/D7/CT/CT /CP/CQ /D3/DA/CT/B5 /D8/D3 /CV/CT/D8 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8/BA /CC/CW/CX/D7 /CX/D7 /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /CC/C7/CA/C1 /C1 /BL/BL/DA/CP/D0/D9/CT /CU/D3 /D6/vextendsingle/vextendsingle/D1/D4− /D1 /D4/vextendsingle/vextendsingle/BB /D1/D4 /B8 /CP/CQ /D3/DA/CT/BA/BJ/C0/CD/BZ/C0/BX/CB /BL/BE /D9/D7/CT/D7 /D6/CT/CR/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /CA/DD/CS/CQ /CT/D6/CV/B9/CT/D2/CT/D6/CV/DD /CP/D2/CS /CR/DD/CR/D0/D3/D8/D6/D3/D2/B9/CU/D6/CT/D5/D9/CT/D2/CR/DD /D6/CP/B9/D8/CX/D3/D7/BA /vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/slashbig/CT/vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/slashbig/CT/CB/CT/CT /BW /CH/C4/C4/BT /BJ/BF /CU/D3 /D6 /CP /D7/D9/D1/D1/CP /D6/DD /D3/CU /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D3/D2 /D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/CX/D8 /DD /D3/CU /D1/CP/D8/D8/CT/D6/BA/CB/CT/CT /CP/D0/D7/D3 /CK /D2 /BV/C0/BT/CA/BZ/BXꜼ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC < /BD. /BC× /BD/BC− /BE/BD < /BD. /BC× /BD/BC− /BE/BD< /BD. /BC× /BD/BC− /BE/BD < /BD. /BC× /BD/BC− /BE/BD/BK/BW /CH/C4/C4/BT /BJ/BF /C6/CT/D9/D8/D6/CP/D0/CX/D8 /DD/D3 /CU /CB /BY/BI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BE× /BD/BC− /BE/BC /BL/CB/BX/C6/BZ/CD/C8/CC /BT /BC/BC /CQ/CX/D2/CP /D6/DD /D4/D9/D0/D7/CP /D6 < /BC. /BK× /BD/BC− /BE/BD/C5/BT/CA/C1/C6/BX/C4/C4/C1 /BK/BG /C5/CP/CV/D2/CT/D8/CX/CR /D0/CT/DA/CX/D8/CP/D8/CX/D3/D2/BK/BT/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D5/D2 /BP /D5/D4 /B7 /D5/CT /BA/BL/CB/BX/C6/BZ/CD/C8/CC /BT /BC/BC /D9/D7/CT/D7 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D6/CP/D8/CT /D3/CU /D3/CU /D6/D3/D8/CP/D8/CX/D3/D2/CP/D0 /CT/D2/CT/D6/CV/DD /D0/D3/D7/D7/CQ /DD /D8/CW/CT /CQ/CX/D2/CP /D6/DD /D4/D9/D0/D7/CP /D6 /C8/CB/CA /BU/BD/BL/BD/BF/B7/BD/BI/CP/D2/CS /D8/CW/CT /D6/CP/D8/CT /D4 /D6/CT/CS/CX/CR/D8/CT/CS /CQ /DD /CV/CT/D2/CT/D6/CP/D0 /D6/CT/D0/CP/D8/CX/DA/CX/D8 /DD /D8/D3 /D7/CT/D8/D8/CW/CX/D7 /D0/CX/D1/CX/D8/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4µN /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BJ/BL/BE/BK/BG/BJ/BF/BH/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BK /BE. /BJ/BL/BE/BK/BG/BJ/BF/BH/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BK/BE. /BJ/BL/BE/BK/BG/BJ/BF/BH/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BK /BE. /BJ/BL/BE/BK/BG/BJ/BF/BH/BD ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BK/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ/BL/BE/BK/BG/BJ/BF/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BE/BL /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BE. /BJ/BL/BE/BK/BG/BJ/BF/BK/BI ± /BC. /BC/BC/BC/BC/BC/BC/BC/BI/BF /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BE. /BJ/BL/BE/BK/BG/BH/BI ± /BC. /BC/BC/BC/BC/BC/BD/BD /BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /D4 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/BT /CU/CT/DB /CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4µN /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE. /BK/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BK/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BK/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BK/BC/BC± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BK/BC/BC/BH± /BC. /BC/BC/BL/BC /C3/CA/BX/C1/CB/CB/C4 /BK/BK /BV/C6/CC/CA /D4 /BE/BC/BK/C8/CQ /BD/BD→ /BD/BC /CG/B9/D6/CP /DD − /BE. /BK/BD/BJ± /BC. /BC/BG/BK /CA/C7/BU/BX/CA/CC/CB /BJ/BK /BV/C6/CC/CA − /BE. /BJ/BL/BD± /BC. /BC/BE/BD /C0/CD /BJ/BH /BV/C6/CC/CA /BX/DC/D3/D8/CX/CR /CP/D8/D3/D1/D7 /B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4 /B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4 /B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4 /B4µ/D4 /B7µ /D4 /B5/slashbig µ/D4/BT /D8/CT/D7/D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D4 /CP/D2/CS /D4 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7/B8/CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /B4− /BE. /BI± /BE. /BL /B5× /BD/BC− /BF/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4− /BE. /BI± /BE. /BL /B5× /BD/BC− /BF/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4− /BE. /BI± /BE. /BL /B5× /BD/BC− /BF/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4− /BE. /BI± /BE. /BL /B5× /BD/BC− /BF/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /D4 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /D4 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC/D4 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /D4 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CQ /D3/D8/CW /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS /C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BE/BF/CT /CR/D1/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BH/BG < /BC. /BH/BG < /BC. /BH/BG < /BC. /BH/BG /BD/BC/BW/C5/C1/CC/CA/C1/BX/CE /BC/BF /CD/D7/CT/D7 /BD/BL/BL/C0/CV /CP/D8/D3/D1 /BX/BW/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BF. /BJ± /BI. /BF /BV/C0/C7 /BK/BL /C6/C5/CA /CC/D0 /BY /D1/D3/D0/CT/CR/D9/D0/CT/D7 < /BG/BC/BC /BW/CI/CD/BU/BT /BK/BH /CC/C0/BX/C7 /CD/D7/CT/D7 /BD/BE/BL/CG/CT /D1/D3/D1/CT/D2/D8/BD/BF/BC ± /BE/BC/BC /BD/BD/CF/C1/C4/C3/BX/C6/C1/C6/BZ /BK/BG/BL/BC/BC ± /BD/BG/BC/BC /BD/BE/CF/C1/C4/C3/BX/C6/C1/C6/BZ /BK/BG/BJ/BC/BC ± /BL/BC/BC /BD/BZ /C0/BT/CA/CA/C1/CB/C7/C6 /BI/BL /C5/BU/CA /C5/D3/D0/CT/CR/D9/D0/CP /D6 /CQ /CT/CP/D1/BD/BC/BW/C5/C1/CC/CA/C1/BX/CE /BC/BF /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT /D1/D3/D1/CT/D2/D8 /D3/CU /D8/CW/CT/BD/BL/BL/C0/CV /CP/D8/D3/D1/BA/BD/BD/CC/CW/CX/D7 /CF/C1/C4/C3/BX/C6/C1/C6/BZ /BK/BG /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /CP /AC/D2/CX/D8/CT/B9/D7/CX/DE/CT /CT/AB/CT/CR/D8 /CP/D2/CS /CP /D1/CP/CV/D2/CT/D8/CX/CR /CT/AB/CT/CR/D8/BA/BD/BE/CC/CW/CX/D7 /CF/C1/C4/C3/BX/C6/C1/C6/BZ /BK/BG /DA/CP/D0/D9/CT /CX/D7 /D1/D3 /D6/CT /CR/CP/D9/D8/CX/D3/D9/D7 /D8/CW/CP/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /CP/D2/CS /CT/DC/CR/D0/D9/CS/CT/D7 /D8/CW/CT /AC/D2/CX/D8/CT/B9/D7/CX/DE/CT/CT/AB/CT/CR/D8/B8 /DB/CW/CX/CR/CW /D6/CT/D0/CX/CT/D7 /D3/D2 /D9/D2/CR/CT/D6/D8/CP/CX/D2 /D2/D9/CR/D0/CT/CP /D6 /CX/D2/D8/CT/CV/D6/CP/D0/D7/BA /BD/BC/BI/BE /BD/BC/BI/BE/BD/BC/BI/BE /BD/BC/BI/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 /D4 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D4 /D4 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D4 /D4 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D4 /D4 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D4/BY /D3 /D6 /CP /DA/CT/D6/DD /CR/D3/D1/D4/D0/CT/D8/CT /D6/CT/DA/CX/CT/DB /D3/CU /D8/CW/CT /CK/D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DD /D3/CU /D8/CW/CT /D2/D9/CR/D0/CT/D3/D2 /CP/D2/CS /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/B9/D8/CT/D6/CX/D2/CV/B8Ꜽ /D7/CT/CT /CB/BV/C0/CD/C5/BT /BV/C0/BX/CA /BC/BH/BA /C0/CX/D7 /D6/CT/CR/D3/D1/D1/CT/D2/CS/CT/CS /DA/CP/D0/D9/CT/D7 /CU/D3 /D6/D8 /CW /CT /D4 /D6/D3/D8/D3/D2 /CP /D6/CTα/D4 /BP/B4/BD/BE. /BC± /BC. /BI/B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CSβ/D4 /BP/B4 /BD /BA /BL ∓ /BC/BA/BI/B5× /BD/BC− /BG/CU/D1 /BF/B8 /CP/D0/D1/D3/D7/D8 /CT/DC/CP/CR/D8/D0/DD /D3/D9/D6/CP/DA/CT/D6/CP/CV/CT/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BG/CU/D1 /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BE. /BC± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BD± /BD. /BD± /BC. /BH /BD/BF/BU/BX/BT/C6/BX /BC/BF /BX/BY/CC /B7 γ /D4/BD/BD. /BK/BE± /BC. /BL/BK /B7/BC. /BH/BE − /BC. /BL/BK /BD/BG/BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /C4/BX/BZ/CB /D4 /B4/vectorγ /B8γ /B5/B8 /D4 /B4/vectorγ /B8π /BC/B5/B8 /D4 /B4/vectorγ /B8π /B7/B5/BD/BD. /BL± /BC. /BH± /BD. /BF /BD/BH/C7/C4/C5/C7/CB/BW/BX/C4/BA/BA/BA /BC/BD /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BE. /BD± /BC. /BK± /BC. /BH /BD/BI/C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /CA/CE/CD/BX /CV/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD. /BJ± /BC. /BK± /BC. /BJ /BD/BJ/BU/BT/CA/BT/C6/C7 /CE /BC/BD /CA/CE/CD/BX /BZ/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT/BD/BE. /BH± /BC. /BI± /BC. /BL /C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BL. /BK± /BC. /BG± /BD. /BD /C0/BT/C4/C4/C1/C6 /BL/BF /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BC. /BI/BE /B7/BD. /BE/BH − /BD. /BD/BL /B7/BD. /BC/BJ − /BD. /BC/BF /CI/C1/BX/BZ/BX/CA /BL/BE /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BC. /BL± /BE. /BE± /BD. /BF /BD/BK/BY/BX/BW/BX/CA/CB/C8/C1/BX/C4 /BL/BD /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BF/BU/BX/BT/C6/BX /BC/BF /D9/D7/CT/D7 /CT/AB/CT/CR/D8/CX/DA/CT /AC/CT/D0/CS /D8/CW/CT/D3 /D6/DD /CP/D2/CS /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD γ /D4 /CP/D2/CSγ /CS /BV/D3/D1/D4/D8/D3/D2/B9/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/CS/CP/D8/CP/BA /C1/D8 /CP/D0/D7/D3 /CV/CT/D8/D7 /CU/D3 /D6 /D8/CW/CT /CX/D7/D3/D7/CR/CP/D0/CP /D6 /D4/D3 /D0 /CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8/CX/CT/D7 /B4/D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/B5 α/C6 /BP /B4/BD/BF. /BC±/BD. /BL /B7/BF. /BL − /BD. /BH /B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CSβ/C6 /BP/B4− /BD. /BK± /BD. /BL /B7/BE. /BD − /BC. /BL /B5× /BD/BC− /BG/CU/D1 /BF/BA/BD/BG/BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /CV/CX/DA/CT/D7 α/D4 /B7β/D4 /CP/D2/CSα/D4−β/D4 /BA /CC/CW/CT /D7/CT/D4/CP /D6/CP/D8/CTα/D4 /CP/D2/CSβ/D4 /CP /D6/CT /D4 /D6/D3/DA/CX/CS/CT/CS /D8/D3/D9/D7 /CQ /DD/BT /BA /CB /CP /D2 /CS /D3 /D6/AC/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CP/CQ /D3/DA/CT /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D4/D0/D9/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7/BN /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D6/D3/D1/D8/CW/CT /D1/D3 /CS/CT/D0/BA/BD/BH/CC/CW/CX/D7 /C7/C4/C5/C7/CB/BW/BX/C4/BX/C7/C6 /BC/BD /D6/CT/D7/D9/D0/D8 /D9/D7/CT/D7 /D8/CW/CT /CC /BT/C8/CB /CS/CP/D8/CP /CP/D0/D3/D2/CT/B8 /CP/D2/CS /CS/D3 /CT/D7 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /B4/D6/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/CS/B5 /D7/D9/D1/B9/D6/D9/D0/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/CW/CP/D8 α /B7β /BP /B4/BD/BF . /BK± /BC. /BG/B5× /BD/BC− /BG/CU/D1 /BF/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6/CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/BD/BI/C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /CR/D3/D1/CQ/CX/D2/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CI/C1/BX/BZ/BX/CA /BL/BE/B8 /BY/BX/BW/BX/CA/CB/C8/C1/BX/C4 /BL/BD/B8 /CP/D2/CS /D8/CW/CT/CX/D6 /D3 /DB/D2/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D8/D3 /CV/CT/D8 /CP /CK/CV/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CTꜼ /CX/D2 /DB/CW/CX/CR/CW /D1/D3 /CS/CT/D0 /CT/D6/D6/D3 /D6/D7 /CP/D2/CS /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7 /CP /D6/CT/D8/D6/CT/CP/D8/CT/CS /CX/D2 /CP /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB /CP /DD /BA /CB/CT/CT /C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/BD/BJ/BU/BT/CA/BT/C6/C7 /CE /BC/BD /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BD/BC /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /BD/BL/BH/BK /D8/CW/D6/D3/D9/CV/CW /BD/BL/BL/BH /D8/D3 /CV/CT/D8 /CP/CV/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT /D8/CW/CP/D8 /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CQ /D3/D8/CW /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /CT/D6/D6/D3 /D6/D7 /CP/D2/CS /CS/D3 /CT/D7 /D2/D3/D8/D9/D7/CT /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D7/D9/D1 α/D4 /B7β/D4 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/D7/D9/D1/B9/D6/D9/D0/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 α /B7 β /BP/B4 /BD /BG . /BE± /BC. /BH/B5× /BD/BC− /BG/CU/D1 /BF/BA /BX/D6/D6/D3 /D6/D7 /CW/CT/D6/CT /CP /D6/CT/CP/D2/D8/CX/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/D3/D7/CT /D3/D2 α/D4 /CS/D9/CT /D8/D3 /D8/CW/CX/D7 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BG/CU/D1 /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BL± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BG± /BD. /BD± /BC. /BD /BD/BL/BU/BX/BT/C6/BX /BC/BF /BX/BY/CC /B7 γ /D4/BD. /BG/BF± /BC. /BL/BK /B7/BC. /BH/BE − /BC. /BL/BK /BE/BC/BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /C4/BX/BZ/CB /D4 /B4/vectorγ /B8γ /B5/B8 /D4 /B4/vectorγ /B8π /BC/B5/B8 /D4 /B4/vectorγ /B8π /B7/B5/BD. /BE± /BC. /BJ± /BC. /BH /BE/BD/C7/C4/C5/C7/CB/BW/BX/C4/BA/BA/BA /BC/BD /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BE. /BD± /BC. /BK± /BC. /BH /BE/BE/C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /CA/CE/CD/BX /CV/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BF± /BC. /BL± /BC. /BJ /BE/BF/BU/BT/CA/BT/C6/C7 /CE /BC/BD /CA/CE/CD/BX /BZ/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT/BD. /BJ± /BC. /BI± /BC. /BL /C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BG. /BG± /BC. /BG± /BD. /BD /C0/BT/C4/C4/C1/C6 /BL/BF /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BF. /BH/BK /B7/BD. /BD/BL − /BD. /BE/BH /B7/BD. /BC/BF − /BD. /BC/BJ /CI/C1/BX/BZ/BX/CA /BL/BE /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BF. /BF± /BE. /BE± /BD. /BF /BY/BX/BW/BX/CA/CB/C8/C1/BX/C4 /BL/BD /BV/C6/CC/CA γ /D4 /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BL/BU/BX/BT/C6/BX /BC/BF /D9/D7/CT/D7 /CT/AB/CT/CR/D8/CX/DA/CT /AC/CT/D0/CS /D8/CW/CT/D3 /D6/DD /CP/D2/CS /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD γ /D4 /CP/D2/CSγ /CS /BV/D3/D1/D4/D8/D3/D2/B9/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/CS/CP/D8/CP/BA /C1/D8 /CP/D0/D7/D3 /CV/CT/D8/D7 /CU/D3 /D6 /D8/CW/CT /CX/D7/D3/D7/CR/CP/D0/CP /D6 /D4/D3 /D0 /CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8/CX/CT/D7 /B4/D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/B5 α/C6 /BP /B4/BD/BF. /BC±/BD. /BL /B7/BF. /BL − /BD. /BH /B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CSβ/C6 /BP/B4− /BD. /BK± /BD. /BL /B7/BE. /BD − /BC. /BL /B5× /BD/BC− /BG/CU/D1 /BF/BA/BE/BC/BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /CV/CX/DA/CT/D7 α/D4 /B7β/D4 /CP/D2/CSα/D4−β/D4 /BA /CC/CW/CT /D7/CT/D4/CP /D6/CP/D8/CTα/D4 /CP/D2/CSβ/D4 /CP /D6/CT /D4 /D6/D3/DA/CX/CS/CT/CS /D8/D3/D9/D7 /CQ /DD/BT /BA /CB /CP /D2 /CS /D3 /D6/AC/BA /CC/CW/CT /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CP/CQ /D3/DA/CT /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D4/D0/D9/D7 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/D6/D7 /CP /D6/CT/D8/D6/CT/CP/D8/CT/CS /CX/D2 /CP /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB /CP /DD /BA /CB/CT/CT /C5/BT /BV/BZ/C1/BU/BU/C7/C6 /BL/BH /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/BE/BF/BU/BT/CA/BT/C6/C7 /CE /BC/BD /CR/D3/D1/CQ/CX/D2/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BD/BC /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /BD/BL/BH/BK /D8/CW/D6/D3/D9/CV/CW /BD/BL/BL/BH /D8/D3 /CV/CT/D8 /CP/CV/D0/D3/CQ/CP/D0 /CP/DA/CT/D6/CP/CV/CT /D8/CW/CP/D8 /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CQ /D3/D8/CW /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D2/CS /D1/D3 /CS/CT/D0 /CT/D6/D6/D3 /D6/D7 /CP/D2/CS /CS/D3 /CT/D7 /D2/D3/D8/D9/D7/CT /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /D8/CW/CT /D7/D9/D1 α/D4 /B7β/D4 /BA /D4 /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /D4 /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/D4 /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /D4 /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D6/D1/D7 /CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7/B8/radicalBig /angbracketleftbigr /BE/angbracketrightbig/BA/CE /BT/C4/CD/BX /B4/CU/D1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BJ/BH/BC± /BC. /BC/BC/BI/BK /BC. /BK/BJ/BH/BC± /BC. /BC/BC/BI/BK/BC. /BK/BJ/BH/BC± /BC. /BC/BC/BI/BK /BC. /BK/BJ/BH/BC± /BC. /BC/BC/BI/BK/C5/C7/C0/CA /BC/BH /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BK/BL/BJ± /BC. /BC/BD/BK /BU/C4/CD/C6/BW/BX/C6 /BC/BH /CB/C1/BV/C3 /BC/BF /B7 /BE γ /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/BC. /BK/BL/BH± /BC. /BC/BD/BC± /BC. /BC/BD/BF /CB/C1/BV/C3 /BC/BF /CT/D4→ /CT/D4 /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7/BC. /BK/BF/BC± /BC. /BC/BG/BC± /BC. /BC/BG/BC /BE/BG/BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /CT/D4→ /CT/D4/BC. /BK/BK/BF± /BC. /BC/BD/BG /C5/BX/C4/C6/C1/C3 /C7 /CE /BC/BC /BD/CB /C4/CP/D1/CQ /CB/CW/CX/CU/D8 /CX/D2 /C0/BC. /BK/BK/BC± /BC. /BC/BD/BH /CA/C7/CB/BX/C6/BY/BX/C4/BW/CA/BA/BA/BA /BC/BC /CT/D4 /B7 /BV/D3/D9/D0/BA /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7/BC. /BK/BG/BJ± /BC. /BC/BC/BK /C5/BX/CA/BZ/BX/C4/C4 /BL/BI /CT/D4 /B7 /CS/CX/D7/D4/BA /D6/CT/D0/CP/D8/CX/D3/D2/D7/BC. /BK/BJ/BJ± /BC. /BC/BE/BG /CF /C7/C6/BZ /BL/BG /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C5/CP/CX/D2/DE /CT/D4 /CS/CP/D8/CP/BC. /BK/BI/BH± /BC. /BC/BE/BC /C5/BV/BV/C7/CA/BW /BL/BD /CT/D4→ /CT/D4/BC. /BK/BI/BE± /BC. /BC/BD/BE /CB/C1/C5/C7/C6 /BK/BC /CT/D4→ /CT/D4/BC. /BK/BK/BC± /BC. /BC/BF/BC /BU/C7/CA/C3 /C7 /CF/CB/C3/C1 /BJ/BG /CT/D4→ /CT/D4/BC. /BK/BD/BC± /BC. /BC/BE/BC /BT/C3/C1/C5/C7 /CE /BJ/BE /CT/D4→ /CT/D4/BC. /BK/BC/BC± /BC. /BC/BE/BH /BY/CA/BX/CA/BX/C2/BT /BV/C9/BA/BA/BA /BI/BI /CT/D4→ /CT/D4 /B4/BV/C0/BE /D8/CV/D8/BA/B5/BC. /BK/BC/BH± /BC. /BC/BD/BD /C0/BT/C6/BW /BI/BF /CT/D4→ /CT/D4/BE/BG/BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /CP/CR/D8/D9/CP/D0/D0/DD /CV/CX/DA/CT/D7/angbracketleftbig/D6 /BE/angbracketrightbig/BP/B4 /BC. /BI/BL± /BC. /BC/BI± /BC. /BC/BI/B5 /CU/D1 /BE/BA /D4 /C5/BX/BT/C6/C4/C1/BY/BX /D4 /C5/BX/BT/C6/C4/C1/BY/BX/D4 /C5/BX/BT/C6/C4/C1/BY/BX /D4 /C5/BX/BT/C6/C4/C1/BY/BX/BT /D8/CT/D7/D8 /D3/CU /CQ/CP /D6/DD /D3/D2 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /CB/CT/CT /D8/CW/CT /CK /D4 /C8 /CP /D6/D8/CX/CP/D0 /C5/CT/CP/D2 /C4/CX/DA/CT/D7Ꜽ /D7/CT/CR/D8/CX/D3/D2 /CQ /CT/D0/D3 /DB/CU /D3 /D6 /D0/CX/D1/CX/D8/D7/CU/D3 /D6 /CX/CS/CT/D2/D8/CX/AC/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /CW/CT/D6/CT /CP /D6/CT /D8/D3 /CK/CP/D2/DD/D8/CW/CX/D2/CVꜼ /D3 /D6/CP /D6/CT /CU/D3 /D6 /CK/CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CTꜼ/D1/D3 /CS/CT/D7 /D3/CU /CP /CQ /D3/D9/D2/CS /D4 /D6/D3/D8/D3/D2 /B4 /D4 /B5/D3 /D6/B4 /D2 /B5/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /BF ν /D1/D3 /CS/CT/D7 /CX/D2 /D8/CW/CT /CK/C8 /CP /D6/D8/CX/CP/D0 /C5/CT/CP/D2/C4/CX/DA/CT/D7Ꜽ /D7/CT/CR/D8/CX/D3/D2/BA /CC /CP/CQ/D0/CT /BD /D3/CU /BU/BT /BV/C3 /BC/BF /CX/D7 /CP /D2/CX/CR/CT /D7/D9/D1/D1/CP /D6/DD /BA/C4/C1/C5/C1/CC/B4/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BH. /BK× /BD/BC /BE/BL > /BH. /BK× /BD/BC /BE/BL> /BH. /BK× /BD/BC /BE/BL > /BH. /BK× /BD/BC /BE/BL/D2 /D2/D2 /D2/BL/BC /BE/BH/BT/CA/BT/C3/C1 /BC/BI /C3/C4/C6/BW /D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BE. /BD× /BD/BC /BE/BL > /BE. /BD× /BD/BC /BE/BL> /BE. /BD× /BD/BC /BE/BL > /BE. /BD× /BD/BC /BE/BL/D4 /D4/D4 /D4/BL/BC /BE/BI/BT/C0/C5/BX/BW /BC/BG /CB/C6/C7 /D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BL× /BD/BC /BE/BL/D2 /BL/BC /BE/BI/BT/C0/C5/BX/BW /BC/BG /CB/C6/C7 /D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BD. /BK× /BD/BC /BE/BH/D2 /BL/BC /BE/BJ/BU/BT /BV/C3 /BC/BF /BU/C7/CA/CG > /BD. /BD× /BD/BC /BE/BI/D4 /BL/BC /BE/BJ/BU/BT /BV/C3 /BC/BF /BU/C7/CA/CG > /BF. /BH× /BD/BC /BE/BK/D4 /BL/BC /BE/BK/CI/BW/BX/CB/BX/C6/C3 /C7 /BC/BF /D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BD× /BD/BC /BE/BK/D4 /BL/BC /BE/BL/BT/C0/C5/BT/BW /BC/BE /CB/C6/C7 /D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BG× /BD/BC /BE/BF/D4 /BL/BH /CC/CA/BX/CC/CH /BT/C3 /BC/BD /CS→ /D2 /B7/BR > /BD. /BL× /BD/BC /BE/BG/D4 /BL/BC /BF/BC/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /BW /BT/C5/BT > /BD. /BI× /BD/BC /BE/BH/D4 /B8 /D2 /BF/BD, /BF/BE/BX/CE /BT/C6/CB /BJ/BJ > /BF× /BD/BC /BE/BF/D4 /BF/BE/BW/C1/CG /BJ/BC /BV/C6/CC/CA > /BF× /BD/BC /BE/BF/D4 /B8 /D2 /BF/BE, /BF/BF/BY/C4/BX/CA/C7 /CE /BH/BK/BE/BH/BT/CA/BT/C3/C1 /BC/BI/D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D7/CX/CV/D2/D7 /D3/CU /CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D6/CT/D7/CX/CS/D9/CP/D0 /D2/D9/CR/D0/CT/D9/D7 /CP/CU/D8/CT/D6 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU/CP /D2/CT/D9/D8/D6/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /D7 /D7/CW/CT/D0/D0 /D3/CU /BD/BE/BV/BA /BE/BI/BT/C0/C5/BX/BW /BC/BG /D0/D3 /D3/CZ/D7 /CU/D3 /D6γ /D6/CP /DD/D7 /CU/D6/D3/D1 /D8/CW/CT /CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /CP /D6/CT/D7/CX/CS/D9/CP/D0 /BD/BH/C7∗/D3 /D6 /BD/BH/C6∗/CU/D3/D0/D0/D3 /DB/CX/D2/CV/D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /CP /D2/CT/D9/D8/D6/D3/D2 /D3 /D6/D4 /D6/D3/D8/D3/D2 /CX/D2 /BD/BI/C7/BA/BE/BJ/BU/BT /BV/C3 /BC/BF /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/CU /D9/D2/D7/D8/CP/CQ/D0/CT /D2/D9/CR/D0/CX/CS/CT/D7 /D0/CT/CU/D8 /CP/CU/D8/CT/D6 /C6 /CS/CT/CR/CP /DD/D7 /D3/CU /D4/CP /D6/CT/D2/D8 /BD/BE/BV/B8 /BD/BF/BV/B8/BD/BI/C7 /D2/D9/CR/D0/CT/CX/BA /CC/CW/CT/D7/CT /CP /D6/CT /CK/CX/D2/DA/CX/D7/CX/CQ/D0/CT /CR/CW/CP/D2/D2/CT/D0Ꜽ /D0/CX/D1/CX/D8/D7/BA/BE/BK/CI/BW/BX/CB/BX/C6/C3 /C7 /BC/BF /CV/CT/D8/D7 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /D3/D2 /D4 /D6/D3/D8/D3/D2 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /CX/D2 /CS/CT/D9/D8/CT/D6/CX/D9/D1 /CQ /DD /CP/D2/CP/D0/DD/DE/CX/D2/CV /CB/C6/C7/CS/CP/D8/CP /CX/D2 /BT/C0/C5/BT/BW /BC/BE/BA/BE/BL/BT/C0/C5/BT/BW /BC/BE /B4/D7/CT/CT /CX/D8/D7 /CU/D3 /D3/D8/D2/D3/D8/CT /BJ/B5 /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D2/CT/D9/D8/D6/D3/D2/D7 /D0/CT/CU/D8 /CQ /CT/CW/CX/D2/CS /CP/CU/D8/CT/D6 /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT/D3/CU /D8/CW/CT /D4 /D6/D3/D8/D3/D2 /CX/D2 /CS/CT/D9/D8/CT/D6/D3/D2/D7/BA/BF/BC/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU /CP /BD/BE/BK/BH/BF /C1 /D2/D9/CR/D0/CT/D9/D7 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /CP/D4 /D6/D3/D8/D3/D2 /CX/D2 /D8/CW/CT /D3/D8/CW/CT/D6/DB/CX/D7/CT/B9/D7/D8/CP/CQ/D0/CT /BD/BE/BL/BH/BG /CG/CT /D2/D9/CR/D0/CT/D9/D7/BA/BF/BD/BX/CE /BT/C6/CB /BJ/BJ /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D8/CW/CT /CS/CP/D9/CV/CW/D8/CT/D6 /D2/D9/CR/D0/CX/CS/CT /BD/BE/BL/CG/CT /CU/D6/D3/D1 /D4 /D3/D7/D7/CX/CQ/D0/CT /BD/BF/BC/CC /CT/CS /CT /CR /CP /DD/D7 /CX/D2 /CP/D2/CR/CX/CT/D2/D8/CC /CT/D3 /D6/CT /D7/CP/D1/D4/D0/CT/D7/BA/BF/BE/CC/CW/CX/D7 /D1/CT/CP/D2/B9/D0/CX/CU/CT /D0/CX/D1/CX/D8 /CW/CP/D7 /CQ /CT/CT/D2 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CP /CW/CP/D0/CU/B9/D0/CX/CU/CT /D0/CX/D1/CX/D8 /CQ /DD /CS/CX/DA/CX/CS/CX/D2/CV /D8/CW/CT /D0/CP/D8/D8/CT/D6 /CQ /DD/D0 /D2 /B4 /BE /B5/BP /BC/BA/BI/BL/BF/BA/BF/BF/BY/C4/BX/CA/C7 /CE /BH/BK /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D8/CW/CT /D7/D4 /D3/D2/D8/CP/D2/CT/D3/D9/D7 /AC/D7/D7/CX/D3/D2 /D3/CU /CP /BE/BF/BE/CC/CW /D2/D9/CR/D0/CT/D9/D7 /CP/CU/D8/CT/D6 /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT/D3/CU /D3/D2/CT /D3/CU /CX/D8/D7 /D2/D9/CR/D0/CT/D3/D2/D7/BA /D4 /C5/BX/BT/C6/C4/C1/BY/BX /D4 /C5/BX/BT/C6/C4/C1/BY/BX /D4 /C5/BX/BT/C6/C4/C1/BY/BX /D4 /C5/BX/BT/C6/C4/C1/BY/BX/C7/CU /D8/CW/CT /D8 /DB /D3 /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D0/CX/D1/CX/D8/D7 /CW/CT/D6/CT/B8 /D8/CW/CP/D8 /D3/CU /BZ/BX/BX/CA /BC/BC /BW /CX/D2/DA/D3/D0/DA/CT/D7 /CR/D3/D2/D7/CX/CS/CT/D6/B9/CP/CQ/D0/DD /D1/D3 /D6/CT /D6/CT/AC/D2/CT/D1/CT/D2/D8/D7 /CX/D2 /CX/D8/D7 /D1/D3 /CS/CT/D0/CX/D2/CV/BA /CC/CW/CT /D3/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7 /CR/D3/D1/CT /CU/D6/D3/D1 /CS/CX/D6/CT/CR/D8/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2/D7 /D3/CU /D7/D8/D3 /D6/CT/CS /CP/D2/D8/CX/D4 /D6/D3/D8/D3/D2/D7/BA /CB/CT/CT /CP/D0/D7/D3 /CK /D4 /C8 /CP /D6/D8/CX/CP/D0 /C5/CT/CP/D2 /C4/CX/DA/CT/D7Ꜽ /CP/CU/D8/CT/D6/CK /D4 /C8 /CP /D6/D8/CX/CP/D0 /C5/CT/CP/D2 /C4/CX/DA/CT/D7/B8Ꜽ /CQ /CT/D0/D3 /DB/B8 /CU/D3 /D6 /CT/DC/CR/D0/D9/D7/CX/DA/CT/B9/D1/D3 /CS/CT /D0/CX/D1/CX/D8/D7/BA /CC/CW/CT /CQ /CT/D7/D8 /B4/D0/CX/CU/CT/B9/D8/CX/D1/CT/BB/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/B5 /D0/CX/D1/CX/D8 /D8/CW/CT/D6/CT /CX/D7 /BJ × /BD/BC /BH/DD /CT/CP /D6/D7/B8 /CU/D3 /D6 /D4→ /CT−γ /BA/CF /CT/CP/CS/DA/CP/D2/CR/CT /D3/D2/D0/DD /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/DA/CT/B9/D1/D3 /CS/CT /D0/CX/D1/CX/D8/D7 /D8/D3 /D3/D9/D6 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/D7/BA/C4/C1/C5/C1/CC/B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK× /BD/BC /BH/BL/BC /BF/BG/BZ/BX/BX/CA /BC/BC /BW /D4 /BB /D4 /D6/CP/D8/CX/D3/B8 /CR/D3/D7/D1/CX/CR/D6/CP /DD/D7 > /BC. /BE/BK /BZ/BT/BU/CA/C1/BX/C4/CB/BX /BL/BC /CC/CA/BT/C8 /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4 > /BC. /BC/BK /BL/BC /BD /BU/BX/C4/C4 /BJ/BL /BV/C6/CC/CA /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV > /BD× /BD/BC /BJ/BZ/C7/C4/BW/BX/C6 /BJ/BL /CB/C8/BX/BV /D4 /BB /D4 /D6/CP/D8/CX/D3/B8 /CR/D3/D7/D1/CX/CR/D6/CP /DD/D7 > /BF. /BJ× /BD/BC− /BF/BU/CA/BX/BZ/C5/BT/C6 /BJ/BK /BV/C6/CC/CA /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BF/BG/BZ/BX/BX/CA /BC/BC /BW /D9/D7/CT/D7 /CP/CV/D6/CT/CT/D1/CT/D2/D8 /CQ /CT/D8 /DB /CT/CT/D2 /CP /D1/D3 /CS/CT/D0 /D3/CU /CV/CP/D0/CP/CR/D8/CX/CR /D4 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D4 /D6/D3/D4/CP/CV/CP/D8/CX/D3/D2/CP/D2/CS /D8/CW/CT /D3/CQ/D7/CT/D6/DA/CT/CS /D4 /BB /D4 /CR/D3/D7/D1/CX/CR/B9/D6/CP /DD /D7/D4 /CT/CR/D8/D6/D9/D1 /D8/D3 /D7/CT/D8 /D8/CW/CX/D7 /D0/CX/D1/CX/D8/BA /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /C6/D9/CR/D0/CT/D3/D2 /BW/CT/CR/CP /DDꜼ /CX/D2 /D3/D9/D6 /BD/BL/BL/BG /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/BA /CA/CT/DA/BA /BW/BH/BC /BW/BH/BC/BW/BH/BC /BW/BH/BC/B8/BD/BD/BJ/BF/B5 /CU/D3 /D6 /CP /D7/CW/D3 /D6/D8 /D6/CT/DA/CX/CT/DB/BA/CC/CW/CT /CK/D4/CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CTꜼ /D0/CX/D1/CX/D8/D7 /D8/CP/CQ/D9/D0/CP/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 τ /BB/BU/CX /B8 /DB/CW/CT/D6/CT τ /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /CP/D2/CS /BU/CX /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D1/D3 /CS/CT /CX/D2/D5/D9/CT/D7/D8/CX/D3/D2/BA /BY /D3 /D6 /C6 /CS/CT/CR/CP /DD/D7/B8 /D4 /CP/D2/CS /D2 /CX/D2/CS/CX/CR/CP/D8/CT /D4 /D6/D3/D8/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2 /D4/CP /D6/D8/CX/CP/D0/D0/CX/CU/CT/D8/CX/D1/CT/D7/BA/C8 /CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT/C5/D3 /CS/CT /B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /BD/BC/BI/BF /BD/BC/BI/BF/BD/BC/BI/BF /BD/BC/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 τ/BD /C6→ /CT /B7π > /BD/BH/BK /B4 /D2 /B5/B8> /BD/BI/BC/BC /B4 /D4 /B5 /BL/BC/B1 τ/BE /C6→µ /B7π > /BD/BC/BC /B4 /D2 /B5/B8> /BG/BJ/BF /B4 /D4 /B5 /BL/BC/B1 τ/BF /C6→νπ > /BD/BD/BE /B4 /D2 /B5/B8> /BE/BH /B4 /D4 /B5 /BL/BC/B1 τ/BG /D4→ /CT /B7η > /BF/BD/BF /BL/BC/B1 τ/BH /D4→µ /B7η > /BD/BE/BI /BL/BC/B1 τ/BI /D2→νη > /BD/BH/BK /BL/BC/B1 τ/BJ /C6→ /CT /B7ρ > /BE/BD/BJ /B4 /D2 /B5/B8> /BJ/BH /B4 /D4 /B5 /BL/BC/B1 τ/BK /C6→µ /B7ρ > /BE/BE/BK /B4 /D2 /B5/B8> /BD/BD/BC /B4 /D4 /B5 /BL/BC/B1 τ/BL /C6→νρ > /BD/BL /B4 /D2 /B5/B8> /BD/BI/BE /B4 /D4 /B5 /BL/BC/B1 τ/BD/BC /D4→ /CT /B7ω > /BD/BC/BJ /BL/BC/B1 τ/BD/BD /D4→µ /B7ω > /BD/BD/BJ /BL/BC/B1 τ/BD/BE /D2→νω > /BD/BC/BK /BL/BC/B1 τ/BD/BF /C6→ /CT /B7/C3 > /BD/BJ /B4 /D2 /B5/B8> /BD/BH/BC /B4 /D4 /B5 /BL/BC/B1 τ/BD/BG /D4→ /CT /B7/C3 /BC/CB> /BD/BE/BC /BL/BC/B1 τ/BD/BH /D4→ /CT /B7/C3 /BC/C4> /BH/BD /BL/BC/B1 τ/BD/BI /C6→µ /B7/C3 > /BE/BI/B4 /D2 /B5/B8> /BD/BE/BC /B4 /D4 /B5 /BL/BC/B1 τ/BD/BJ /D4→µ /B7/C3 /BC/CB> /BD/BH/BC /BL/BC/B1 τ/BD/BK /D4→µ /B7/C3 /BC/C4> /BK/BF /BL/BC/B1 τ/BD/BL /C6→ν /C3 > /BK/BI/B4 /D2 /B5/B8> /BI/BJ/BC /B4 /D4 /B5 /BL/BC/B1 τ/BE/BC /D2→ν /C3 /BC/CB> /BH/BD /BL/BC/B1 τ/BE/BD /D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC> /BK/BG /BL/BC/B1 τ/BE/BE /C6→ν /C3∗/B4/BK/BL/BE/B5 > /BJ/BK /B4 /D2 /B5/B8> /BH/BD /B4 /D4 /B5 /BL/BC/B1/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 τ/BE/BF /D4→ /CT /B7π /B7π−> /BK/BE /BL/BC/B1 τ/BE/BG /D4→ /CT /B7π /BCπ /BC> /BD/BG/BJ /BL/BC/B1 τ/BE/BH /D2→ /CT /B7π−π /BC> /BH/BE /BL/BC/B1 τ/BE/BI /D4→µ /B7π /B7π−> /BD/BF/BF /BL/BC/B1 τ/BE/BJ /D4→µ /B7π /BCπ /BC> /BD/BC/BD /BL/BC/B1 τ/BE/BK /D2→µ /B7π−π /BC> /BJ/BG /BL/BC/B1 τ/BE/BL /D2→ /CT /B7/C3 /BCπ−> /BD/BK /BL/BC/B1/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 τ/BF/BC /D2→ /CT−π /B7> /BI/BH /BL/BC/B1 τ/BF/BD /D2→µ−π /B7> /BG/BL /BL/BC/B1 τ/BF/BE /D2→ /CT−ρ /B7> /BI/BE /BL/BC/B1 τ/BF/BF /D2→µ−ρ /B7> /BJ /BL/BC/B1 τ/BF/BG /D2→ /CT−/C3 /B7> /BF/BE /BL/BC/B1 τ/BF/BH /D2→µ−/C3 /B7> /BH/BJ /BL/BC/B1/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7/C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 τ/BF/BI /D4→ /CT−π /B7π /B7> /BF/BC /BL/BC/B1 τ/BF/BJ /D2→ /CT−π /B7π /BC> /BE/BL /BL/BC/B1 τ/BF/BK /D4→µ−π /B7π /B7> /BD/BJ /BL/BC/B1 τ/BF/BL /D2→µ−π /B7π /BC> /BF/BG /BL/BC/B1 τ/BG/BC /D4→ /CT−π /B7/C3 /B7> /BJ/BH /BL/BC/B1 τ/BG/BD /D4→µ−π /B7/C3 /B7> /BE/BG/BH /BL/BC/B1/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5/BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 τ/BG/BE /D4→ /CT /B7γ > /BI/BJ/BC /BL/BC/B1 τ/BG/BF /D4→µ /B7γ > /BG/BJ/BK /BL/BC/B1 τ/BG/BG /D2→νγ > /BE/BK /BL/BC/B1 τ/BG/BH /D4→ /CT /B7γγ > /BD/BC/BC /BL/BC/B1 τ/BG/BI /D2→νγγ > /BE/BD/BL /BL/BC/B1/CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7/CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 τ/BG/BJ /D4→ /CT /B7/CT /B7/CT−> /BJ/BL/BF /BL/BC/B1 τ/BG/BK /D4→ /CT /B7µ /B7µ−> /BF/BH/BL /BL/BC/B1 τ/BG/BL /D4→ /CT /B7νν > /BD/BJ /BL/BC/B1 τ/BH/BC /D2→ /CT /B7/CT−ν > /BE/BH/BJ /BL/BC/B1 τ/BH/BD /D2→µ /B7/CT−ν > /BK/BF /BL/BC/B1 τ/BH/BE /D2→µ /B7µ−ν > /BJ/BL /BL/BC/B1 τ/BH/BF /D4→µ /B7/CT /B7/CT−> /BH/BE/BL /BL/BC/B1 τ/BH/BG /D4→µ /B7µ /B7µ−> /BI/BJ/BH /BL/BC/B1 τ/BH/BH /D4→µ /B7νν > /BE/BD /BL/BC/B1 τ/BH/BI /D4→ /CT−µ /B7µ /B7> /BI /BL/BC/B1 τ/BH/BJ /D2→ /BFν > /BC. /BC/BC/BC/BH /BL/BC/B1 τ/BH/BK /D2→ /BHν/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7/C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 τ/BH/BL /C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV > /BC. /BI/B4 /D2 /B8 /D4 /B5 /BL/BC/B1 τ/BI/BC /C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV > /BD/BE /B4 /D2 /B8 /D4 /B5 /BL/BC/B1 τ/BI/BD /C6→ν /CP/D2/DD/D8/CW/CX/D2/CV τ/BI/BE /C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV > /BC. /BI/B4 /D2 /B8 /D4 /B5 /BL/BC/B1 τ/BI/BF /C6→ /BE /CQ /D3 /CS/CX/CT/D7/B8 ν /B9/CU/D6/CT/CT /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7/A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8/D7 /D4 /CT/D6 /CX/D6/D3/D2 /D2/D9/CR/D0/CT/D9/D7/BA τ/BI/BG /D4/D4→π /B7π /B7> /BC. /BJ /BL/BC/B1 τ/BI/BH /D4/D2→π /B7π /BC> /BE /BL/BC/B1 τ/BI/BI /D2/D2→π /B7π−> /BC. /BJ /BL/BC/B1 τ/BI/BJ /D2/D2→π /BCπ /BC> /BF. /BG /BL/BC/B1 τ/BI/BK /D4/D4→ /CT /B7/CT /B7> /BH. /BK /BL/BC/B1 τ/BI/BL /D4/D4→ /CT /B7µ /B7> /BF. /BI /BL/BC/B1 τ/BJ/BC /D4/D4→µ /B7µ /B7> /BD. /BJ /BL/BC/B1 τ/BJ/BD /D4/D2→ /CT /B7 ν > /BE. /BK /BL/BC/B1 τ/BJ/BE /D4/D2→µ /B7 ν > /BD. /BI /BL/BC/B1 τ/BJ/BF /D2/D2→ν/CT ν/CT > /BC. /BC/BC/BC/BC/BG/BL /BL/BC/B1 τ/BJ/BG /D2/D2→νµ νµ τ/BJ/BH /D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BE. /BD× /BD/BC− /BH/BL/BC/B1 τ/BJ/BI /D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT > /BC. /BC/BC/BC/BC/BH /BL/BC/B1 /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D4 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C8 /CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT/C5/D3 /CS/CT /B4/DD /CT/CP /D6/D7/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 τ/BJ/BJ /D4→ /CT−γ > /BJ× /BD/BC /BH/BL/BC/B1 τ/BJ/BK /D4→µ−γ > /BH× /BD/BC /BG/BL/BC/B1 τ/BJ/BL /D4→ /CT−π /BC> /BG× /BD/BC /BH/BL/BC/B1 τ/BK/BC /D4→µ−π /BC> /BH× /BD/BC /BG/BL/BC/B1 τ/BK/BD /D4→ /CT−η > /BE× /BD/BC /BG/BL/BC/B1 τ/BK/BE /D4→µ−η > /BK× /BD/BC /BF/BL/BC/B1 τ/BK/BF /D4→ /CT−/C3 /BC/CB> /BL/BC/BC /BL/BC/B1 τ/BK/BG /D4→µ−/C3 /BC/CB> /BG× /BD/BC /BF/BL/BC/B1 τ/BK/BH /D4→ /CT−/C3 /BC/C4> /BL× /BD/BC /BF/BL/BC/B1 τ/BK/BI /D4→µ−/C3 /BC/C4> /BJ× /BD/BC /BF/BL/BC/B1 τ/BK/BJ /D4→ /CT−γγ > /BE× /BD/BC /BG/BL/BC/B1 τ/BK/BK /D4→µ−γγ > /BE× /BD/BC /BG/BL/BC/B1 τ/BK/BL /D4→ /CT−ρ τ/BL/BC /D4→ /CT−ω > /BE/BC/BC /BL/BC/B1 τ/BL/BD /D4→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB/D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB/CC/CW/CT /CK/D4/CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CTꜼ /D0/CX/D1/CX/D8/D7 /D8/CP/CQ/D9/D0/CP/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 τ /BB/BU/CX /B8 /DB/CW/CT/D6/CT τ /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3/D8/D3/D2 /CP/D2/CS /BU/CX /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CU/D3 /D6/D8/CW/CT /D1/D3 /CS/CT /CX/D2 /D5/D9/CT/D7/D8/CX/D3/D2/BA/BW/CT/CR/CP /DD/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT/BM /D4 /BP/D4 /D6/D3/D8/D3/D2/B8 /D2 /BP /CQ /D3/D9/D2/CS /D2/CT/D9/D8/D6/D3/D2/BA /CC/CW/CT /D7/CP/D1/CT /CT/DA/CT/D2/D8 /D1/CP /DD/CP/D4/D4 /CT/CP /D6 /D9/D2/CS/CT/D6 /D1/D3 /D6/CT /D8/CW/CP/D2 /D3/D2/CT /D4/CP /D6/D8/CX/CP/D0 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA /BU/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/D7/D8/CX/D1/CP/D8/CT/D7/D1/CP /DD /CQ /CT /CP/CR/CR/D9/D6/CP/D8/CT /D8/D3 /CP /CU/CP/CR/D8/D3 /D6/D3 /CU /D8 /DB /D3/BA /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 τ/parenleftbig/C6→ /CT /B7π/parenrightbig τ/BD τ/parenleftbig/C6→ /CT /B7π/parenrightbig τ/BD τ/parenleftbig/C6→ /CT /B7π/parenrightbig τ/BD τ/parenleftbig/C6→ /CT /B7π/parenrightbig τ/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BH/BK> /BD/BH/BK> /BD/BH/BK> /BD/BH/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BH /BH/BH /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BI/BC/BC> /BD/BI/BC/BC> /BD/BI/BC/BC> /BD/BI/BC/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BD /BC. /BD/BC. /BD /BC. /BD/CB/C0/C1/C7/CI/BT /CF /BT /BL/BK /CB/C3/BT/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BG/BC /D4 /BL/BC /BC /BC. /BE /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BJ/BC /D4 /BL/BC /BC /BC. /BH /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BJ/BC /D2 /BL/BC /BC≤ /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH/BH/BC /D4 /BL/BC /BC /BC. /BJ /BF/BH/BU/BX/BV/C3/BX/CA/B9/CB/CI/BA/BA/BA /BL/BC /C1/C5/BU/BF > /BE/BI/BC /D4 /BL/BC /BC< /BC. /BC/BG /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BF/BC /D2 /BL/BC /BC< /BC. /BE /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BF/BD/BC /D4 /BL/BC /BC /BC. /BI /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD/BC/BC /D2 /BL/BC /BC /BD. /BI /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD. /BF /D2 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BD. /BF /D4 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BE/BH/BC /D4 /BL/BC /BC /BC. /BF /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BF/BD /D2 /BL/BC /BK /BL /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BI/BG /D4 /BL/BC /BC< /BC. /BG /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BE/BI /D2 /BL/BC /BC< /BC. /BJ /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BK/BE /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE/BH/BC /D4 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE/BH /D2 /BL/BC /BG /BG /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BD/BH /D4 /B8 /D2 /BL/BC /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BC. /BH /D4 /BL/BC /BD /BC. /BF /BF/BI/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BC. /BH /D2 /BL/BC /BD /BC. /BF /BF/BI/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BH. /BK /D4 /BL/BC /BE /BF/BJ/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BH. /BK /D2 /BL/BC /BE /BF/BJ/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BC. /BD /D2 /BL/BC /BF/BK/BZ/CD/CA/CA /BI/BJ /BV/C6/CC/CA/BF/BH/CC/CW/CX/D7 /BU/BX/BV/C3/BX/CA/B9/CB/CI/BX/C6/BW /CH /BL/BC /D6/CT/D7/D9/D0/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CB/BX/C1/BW/BX/C4 /BK/BK/BA/BF/BI/C4/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /DE/CT/D6/D3 /CT/DA/CT/D2/D8/D7/BA/BF/BJ/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BD /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/BA/BF/BK/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D8/D3 /BL/BC/B1 /BV/C4 /D1/CT/CP/D2 /D0/CX/CU/CT/BA /BD/BC/BI/BG /BD/BC/BI/BG/BD/BC/BI/BG /BD/BC/BI/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 τ/parenleftbig/C6→µ /B7π/parenrightbig τ/BE τ/parenleftbig/C6→µ /B7π/parenrightbig τ/BE τ/parenleftbig/C6→µ /B7π/parenrightbig τ/BE τ/parenleftbig/C6→µ /B7π/parenrightbig τ/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BG/BJ/BF> /BG/BJ/BF> /BG/BJ/BF> /BG/BJ/BF/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BI /BC. /BI/BC. /BI /BC. /BI/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BC/BC> /BD/BC/BC> /BD/BC/BC> /BD/BC/BC/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC< /BC. /BE< /BC. /BE< /BC. /BE< /BC. /BE/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL/BC /D2 /BL/BC /BD /BD. /BL /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BK/BD /D4 /BL/BC /BC /BC. /BE /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BF/BH /D2 /BL/BC /BD /BD. /BC /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BE/BF/BC /D4 /BL/BC /BC< /BC. /BC/BJ /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BE/BJ/BC /D4 /BL/BC /BC /BC. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BI/BF /D2 /BL/BC /BC /BC. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BJ/BI /D4 /BL/BC /BE /BD /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BF /D2 /BL/BC /BK /BJ /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BG/BI /D4 /BL/BC /BC< /BC. /BJ /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BE/BC /D2 /BL/BC /BC< /BC. /BG /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BH/BL /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BC/BC /D4 /BL/BC /BD /BC. /BG /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BF/BK /D2 /BL/BC /BD /BG /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BD/BC /D4 /B8 /D2 /BL/BC /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BD. /BF /D4 /B8 /D2 /BL/BC /BC /BT/C4/BX/C3/CB/BX/BX/CE /BK/BD /BU/BT/C3/CB τ/parenleftbig/C6→νπ/parenrightbig τ/BF τ/parenleftbig/C6→νπ/parenrightbig τ/BF τ/parenleftbig/C6→νπ/parenrightbig τ/BF τ/parenleftbig/C6→νπ/parenrightbig τ/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BI> /BD/BI> /BD/BI> /BD/BI/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BI /BI/BI /BI/BI. /BJ /BI. /BJ/BI. /BJ /BI. /BJ/CF /BT/C4/C4 /BC/BC /BU /CB/C7/CD/BE > /BD/BD/BE> /BD/BD/BE> /BD/BD/BE> /BD/BD/BE/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BI /BI/BI /BI/BI. /BI /BI. /BI/BI. /BI /BI. /BI/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BL /D2 /BL/BC /BG /BF. /BK /CF /BT/C4/C4 /BC/BC /BU /CB/C7/CD/BE > /BD/BC /D4 /BL/BC /BD/BH /BE/BC. /BF /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BF /D2 /BL/BC /BD /BD. /BE /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BD/BC /D4 /BL/BC /BD/BD /BD/BG /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BE/BH /D4 /BL/BC /BF/BE /BF/BE. /BK /BF/BL/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BC/BC /D2 /BL/BC /BD /BF /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BI /D2 /BL/BC /BJ/BF /BI/BC /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE /D4 /BL/BC /BD/BI /BD/BF /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BG/BC /D2 /BL/BC /BC /BD /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BJ /D2 /BL/BC /BE/BK /BD/BL /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BJ /D2 /BL/BC /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BE /D4 /BL/BC ≤ /BF /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BH. /BK /D4 /BL/BC /BD /BG/BC/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BC. /BF /D4 /BL/BC /BE /BG/BD/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX > /BC. /BD /D4 /BL/BC /BG/BE/BZ/CD/CA/CA /BI/BJ /BV/C6/CC/CA/BF/BL/C1/D2 /CT/D7/D8/CX/D1/CP/D8/CX/D2/CV /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/B8 /D8/CW/CX/D7 /C0/C1/CA/BT /CC /BT/BK /BL /BV /D0/CX/D1/CX/D8 /B4/CP/D7 /D3/D4/D4 /D3/D7/CT/CS /D8/D3 /D8/CW/CT /D0/CP/D8/CT/D6 /D0/CX/D1/CX/D8/D7 /D3/CU/CF /BT/C4/C4 /BC/BC /BU /CP/D2/CS /C5/BV/BZ/CA/BX/CF /BL/BL/B5 /CS/D3 /CT/D7 /D2/D3/D8 /D8/CP/CZ /CT /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D4 /D6/CT/D7/CT/D2/D8 /D9/D2/CS/CT/D6/D7/D8/CP/D2/CS/CX/D2/CV /D8/CW/CP/D8/D8/CW/CT /AD/D9/DC /D3/CU νµ /D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CX/D2 /D8/CW/CT /D9/D4/D4 /CT/D6 /CP/D8/D1/D3/D7/D4/CW/CT/D6/CT /CX/D7 /CS/CT/D4/D0/CT/D8/CT/CS/BA /BW/D3/CX/D2/CV /D7/D3 /DB /D3/D9/D0/CS /D6/CT/CS/D9/CR/CT/D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /D8/CW/D9/D7 /CP/D0/D7/D3 /DB /D3/D9/D0/CS /D6/CT/CS/D9/CR/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT/BA/BG/BC/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BD /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/BA/BG/BD/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA/BG/BE/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D8/D3 /BL/BC/B1 /BV/C4 /D1/CT/CP/D2 /D0/CX/CU/CT/BA τ/parenleftbig/D4→ /CT /B7η/parenrightbig τ/BG τ/parenleftbig/D4→ /CT /B7η/parenrightbig τ/BG τ/parenleftbig/D4→ /CT /B7η/parenrightbig τ/BG τ/parenleftbig/D4→ /CT /B7η/parenrightbig τ/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BF/BD/BF> /BF/BD/BF> /BF/BD/BF> /BF/BD/BF/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BE /BC. /BE/BC. /BE /BC. /BE/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BD /D4 /BL/BC /BD /BD. /BJ /CF /BT/C4/C4 /BC/BC /BU /CB/C7/CD/BE > /BG/BG /D4 /BL/BC /BC /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BD/BG/BC /D4 /BL/BC /BC< /BC. /BC/BG /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BC/BC /D4 /BL/BC /BC /BC. /BI /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BE/BC/BC /D4 /BL/BC /BH /BF. /BF /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BI/BG /D4 /BL/BC /BC< /BC. /BK /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BI/BG /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BH /BI. /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE/BC/BC /D4 /BL/BC /BH /BG. /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD. /BE /D4 /BL/BC /BE /BG/BF/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BG/BF/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→µ /B7η/parenrightbig τ/BH τ/parenleftbig/D4→µ /B7η/parenrightbig τ/BH τ/parenleftbig/D4→µ /B7η/parenrightbig τ/BH τ/parenleftbig/D4→µ /B7η/parenrightbig τ/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BE/BI> /BD/BE/BI> /BD/BE/BI> /BD/BE/BI/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BE. /BK /BE. /BK/BE. /BK /BE. /BK/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BL /D4 /BL/BC /BC /BD. /BI /CF /BT/C4/C4 /BC/BC /BU /CB/C7/CD/BE > /BE/BI /D4 /BL/BC /BD /BC. /BK /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BI/BL /D4 /BL/BC /BD< /BC. /BC/BK /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD. /BF /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BF/BG /D4 /BL/BC /BD /BD. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BG/BI /D4 /BL/BC /BJ /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BI /D4 /BL/BC /BD< /BC. /BK /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BD/BJ /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BI /BI /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BG/BI /D4 /BL/BC /BJ /BK /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BUτ/parenleftbig/D2→νη/parenrightbig τ/BI τ/parenleftbig/D2→νη/parenrightbig τ/BI τ/parenleftbig/D2→νη/parenrightbig τ/BI τ/parenleftbig/D2→νη/parenrightbig τ/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BH/BK> /BD/BH/BK> /BD/BH/BK> /BD/BH/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BD. /BE /BD. /BE/BD. /BE /BD. /BE/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ/BD /D2 /BL/BC /BE /BF. /BJ /CF /BT/C4/C4 /BC/BC /BU /CB/C7/CD/BE > /BE/BL /D2 /BL/BC /BC /BC. /BL /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BH/BG /D2 /BL/BC /BE /BC. /BL /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BI /D2 /BL/BC /BF /BE. /BD /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BE/BH /D2 /BL/BC /BJ /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BF/BC /D2 /BL/BC /BC /BC. /BG /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BD/BK /D2 /BL/BC /BG /BF /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BC. /BI /D2 /BL/BC /BE /BG/BG/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BG/BG/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/C6→ /CT /B7ρ/parenrightbig τ/BJ τ/parenleftbig/C6→ /CT /B7ρ/parenrightbig τ/BJ τ/parenleftbig/C6→ /CT /B7ρ/parenrightbig τ/BJ τ/parenleftbig/C6→ /CT /B7ρ/parenrightbig τ/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BD/BJ> /BE/BD/BJ> /BE/BD/BJ> /BE/BD/BJ/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BG /BG/BG /BG/BG. /BK /BG. /BK/BG. /BK /BG. /BK/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BJ/BH> /BJ/BH> /BJ/BH> /BJ/BH/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE/BE. /BJ /BE. /BJ/BE. /BJ /BE. /BJ/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BL /D4 /BL/BC /BC /BE. /BE /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BG/BD /D2 /BL/BC /BC /BD. /BG /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH/BK /D2 /BL/BC /BC /BD. /BL /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BF/BK /D2 /BL/BC /BE /BG. /BD /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD. /BE /D4 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BD. /BH /D2 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BD/BJ /D4 /BL/BC /BJ /BJ /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BG /D2 /BL/BC /BL /BG /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BE /D4 /BL/BC /BC< /BD. /BE /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BI /D2 /BL/BC /BE< /BD /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BI. /BJ /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BI /BI /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BJ /D4 /BL/BC /BJ /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BE /D2 /BL/BC /BG /BE /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BC. /BI /D2 /BL/BC /BD /BC. /BF /BG/BH/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BC. /BH /D4 /BL/BC /BD /BC. /BF /BG/BH/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BL. /BK /D4 /BL/BC /BD /BG/BI/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BC. /BK /D4 /BL/BC /BE /BG/BJ/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BG/BH/C4/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /DE/CT/D6/D3 /CT/DA/CT/D2/D8/D7/BA/BG/BI/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BC /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/D7/BA/BG/BJ/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/C6→µ /B7ρ/parenrightbig τ/BK τ/parenleftbig/C6→µ /B7ρ/parenrightbig τ/BK τ/parenleftbig/C6→µ /B7ρ/parenrightbig τ/BK τ/parenleftbig/C6→µ /B7ρ/parenrightbig τ/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BE/BK> /BE/BE/BK> /BE/BE/BK> /BE/BE/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BL. /BH /BL. /BH/BL. /BH /BL. /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BD/BC> /BD/BD/BC> /BD/BD/BC> /BD/BD/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BD. /BJ /BD. /BJ/BD. /BJ /BD. /BJ/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BE /D4 /BL/BC /BC /BC. /BH /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BE/BE /D2 /BL/BC /BC /BD. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BE/BF /D2 /BL/BC /BD /BD. /BK /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BG. /BF /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BF/BC /D4 /BL/BC /BC /BC. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD/BD /D2 /BL/BC /BD /BD. /BD /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD/BI /D4 /BL/BC /BG /BG. /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BJ /D2 /BL/BC /BI /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BE /D4 /BL/BC /BC< /BC. /BJ /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BH /D2 /BL/BC /BD< /BD. /BE /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BH. /BH /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BG /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BI /D4 /BL/BC /BG /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BL /D2 /BL/BC /BD /BE /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/C6→νρ/parenrightbig τ/BL τ/parenleftbig/C6→νρ/parenrightbig τ/BL τ/parenleftbig/C6→νρ/parenrightbig τ/BL τ/parenleftbig/C6→νρ/parenrightbig τ/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BI/BE> /BD/BI/BE> /BD/BI/BE> /BD/BI/BE/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD/BK /BD/BK/BD/BK /BD/BK/BE/BD. /BJ /BE/BD. /BJ/BE/BD. /BJ /BE/BD. /BJ/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BL> /BD/BL> /BD/BL> /BD/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BH /BC. /BH/BC. /BH /BC. /BH/CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL /D2 /BL/BC /BG /BE. /BG /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BE/BG /D4 /BL/BC /BC /BC. /BL /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BE/BJ /D4 /BL/BC /BH /BD. /BH /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BF /D2 /BL/BC /BG /BF. /BI /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BF /D4 /BL/BC /BD /BD. /BD /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BK /D4 /BL/BC /BI /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE /D2 /BL/BC /BD/BH /BD/BC /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BD /D4 /BL/BC /BE /BD /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BG /D2 /BL/BC /BE /BE /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BG. /BD /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BI /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BK. /BG /D4 /BL/BC /BI /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE /D2 /BL/BC /BJ /BF /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BC. /BL /D4 /BL/BC /BE /BG/BK/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX > /BC. /BI /D2 /BL/BC /BE /BG/BK/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BG/BK/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA /BD/BC/BI/BH /BD/BC/BI/BH/BD/BC/BI/BH /BD/BC/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 τ/parenleftbig/D4→ /CT /B7ω/parenrightbig τ/BD/BC τ/parenleftbig/D4→ /CT /B7ω/parenrightbig τ/BD/BC τ/parenleftbig/D4→ /CT /B7ω/parenrightbig τ/BD/BC τ/parenleftbig/D4→ /CT /B7ω/parenrightbig τ/BD/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BC/BJ> /BD/BC/BJ> /BD/BC/BJ> /BD/BC/BJ/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BJ /BJ/BJ /BJ/BD/BC. /BK /BD/BC. /BK/BD/BC. /BK /BD/BC. /BK/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BJ /D4 /BL/BC /BC /BD. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BG/BH /D4 /BL/BC /BE /BD. /BG/BH /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BE/BI /D4 /BL/BC /BD /BD. /BC /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD. /BH /D4 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BF/BJ /D4 /BL/BC /BI /BH. /BF /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BH /D4 /BL/BC /BD< /BD. /BG /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BD/BE /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BI /BJ. /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BF/BJ /D4 /BL/BC /BI /BH. /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BC. /BI /D4 /BL/BC /BD /BC. /BF /BG/BL/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BL. /BK /D4 /BL/BC /BD /BH/BC/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BE. /BK /D4 /BL/BC /BE /BH/BD/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BG/BL/C4/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /DE/CT/D6/D3 /CT/DA/CT/D2/D8/D7/BA/BH/BC/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BC /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/D7/BA/BH/BD/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→µ /B7ω/parenrightbig τ/BD/BD τ/parenleftbig/D4→µ /B7ω/parenrightbig τ/BD/BD τ/parenleftbig/D4→µ /B7ω/parenrightbig τ/BD/BD τ/parenleftbig/D4→µ /B7ω/parenrightbig τ/BD/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BD/BJ> /BD/BD/BJ> /BD/BD/BJ> /BD/BD/BJ/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD/BD /BD/BD/BD/BD /BD/BD/BD/BE. /BD /BD/BE. /BD/BD/BE. /BD /BD/BE. /BD/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BD /D4 /BL/BC /BC /BD. /BC /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH/BJ /D4 /BL/BC /BE /BD. /BL /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BG. /BG /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BD/BC /D4 /BL/BC /BE /BD. /BF /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BE/BF /D4 /BL/BC /BE /BD /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BI. /BH /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BL /BK. /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE/BF /D4 /BL/BC /BK /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU τ/parenleftbig/D2→νω/parenrightbig τ/BD/BE τ/parenleftbig/D2→νω/parenrightbig τ/BD/BE τ/parenleftbig/D2→νω/parenrightbig τ/BD/BE τ/parenleftbig/D2→νω/parenrightbig τ/BD/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BC/BK> /BD/BC/BK> /BD/BC/BK> /BD/BC/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD/BE /BD/BE/BD/BE /BD/BE/BE/BE. /BH /BE/BE. /BH/BE/BE. /BH /BE/BE. /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BJ /D2 /BL/BC /BD /BC. /BJ /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BG/BF /D2 /BL/BC /BF /BE. /BJ /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BI /D2 /BL/BC /BE /BD. /BF /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD/BE /D2 /BL/BC /BI /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BK /D2 /BL/BC /BE /BE /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BD/BI /D2 /BL/BC /BD /BE /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BE. /BC /D2 /BL/BC /BE /BH/BE/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BH/BE/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/C6→ /CT /B7/C3/parenrightbig τ/BD/BF τ/parenleftbig/C6→ /CT /B7/C3/parenrightbig τ/BD/BF τ/parenleftbig/C6→ /CT /B7/C3/parenrightbig τ/BD/BF τ/parenleftbig/C6→ /CT /B7/C3/parenrightbig τ/BD/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BJ> /BD/BJ> /BD/BJ> /BD/BJ/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF/BH /BF/BH/BF/BH /BF/BH/BE/BL. /BG /BE/BL. /BG/BE/BL. /BG /BE/BL. /BG/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BH/BC> /BD/BH/BC> /BD/BH/BC> /BD/BH/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC< /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ< /BC. /BE/BJ/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BH /D4 /BL/BC /BF /BG. /BL /CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE > /BF/BD /D4 /BL/BC /BE/BF /BE/BH. /BE /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BI/BC /D4 /BL/BC /BC /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BJ/BC /D4 /BL/BC /BC /BD. /BK /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BJ/BJ /D4 /BL/BC /BH /BG. /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BF/BK /D4 /BL/BC /BC< /BC. /BK /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BE/BG /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BJ /BK. /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BJ/BJ /D4 /BL/BC /BH /BG /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD. /BF /D4 /BL/BC /BC /BT/C4/BX/C3/CB/BX/BX/CE /BK/BD /BU/BT/C3/CB > /BD. /BF /D2 /BL/BC /BC /BT/C4/BX/C3/CB/BX/BX/CE /BK/BD /BU/BT/C3/CB τ/parenleftbig/D4→ /CT /B7/C3 /BC/CB/parenrightbig τ/BD/BG τ/parenleftbig/D4→ /CT /B7/C3 /BC/CB/parenrightbig τ/BD/BG τ/parenleftbig/D4→ /CT /B7/C3 /BC/CB/parenrightbig τ/BD/BG τ/parenleftbig/D4→ /CT /B7/C3 /BC/CB/parenrightbig τ/BD/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BC/BC/BC> /BE/BC/BC/BC> /BE/BC/BC/BC> /BE/BC/BC/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BI /BI/BI /BI/BG. /BJ /BG. /BJ/BG. /BJ /BG. /BJ /BH/BF/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /CB/C3/BT/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BE/BC /D4 /BL/BC /BD /BD. /BF /CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE > /BJ/BI /D4 /BL/BC /BC /BC. /BH /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2/BH/BF/CF /CT /CW/CP/DA/CT /CS/D3/D9/CQ/D0/CT/CS /D8/CW/CT /D4→ /CT /B7/C3 /BC/D0/CX/D1/CX/D8 /CV/CX/DA/CT/D2 /CX/D2 /C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D4→/CT /B7/C3 /BC/CB /D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→ /CT /B7/C3 /BC/C4/parenrightbig τ/BD/BH τ/parenleftbig/D4→ /CT /B7/C3 /BC/C4/parenrightbig τ/BD/BH τ/parenleftbig/D4→ /CT /B7/C3 /BC/C4/parenrightbig τ/BD/BH τ/parenleftbig/D4→ /CT /B7/C3 /BC/C4/parenrightbig τ/BD/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BH/BD> /BH/BD> /BH/BD> /BH/BD/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE/BF. /BH /BF. /BH/BF. /BH /BF. /BH/CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BG /D4 /BL/BC /BC≤ /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2τ/parenleftbig/C6→µ /B7/C3/parenrightbig τ/BD/BI τ/parenleftbig/C6→µ /B7/C3/parenrightbig τ/BD/BI τ/parenleftbig/C6→µ /B7/C3/parenrightbig τ/BD/BI τ/parenleftbig/C6→µ /B7/C3/parenrightbig τ/BD/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BE/BC> /BD/BE/BC> /BD/BE/BC> /BD/BE/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC< /BD. /BE< /BD. /BE< /BD. /BE< /BD. /BE/CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE > /BD/BE/BC> /BD/BE/BC> /BD/BE/BC> /BD/BE/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BG /BG/BG /BG/BJ. /BE /BJ. /BE/BJ. /BE /BJ. /BE/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BE/BI> /BE/BI> /BE/BI> /BE/BI/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BE/BC /BE/BC/BE/BC /BE/BC/BE/BK. /BG /BE/BK. /BG/BE/BK. /BG /BE/BK. /BG/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BD/BE/BC> /BD/BE/BC> /BD/BE/BC> /BD/BE/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BC. /BG /BC. /BG/BC. /BG /BC. /BG/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BG /D4 /BL/BC /BC /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BF. /BC /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BD/BL /D4 /BL/BC /BF /BE. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BD. /BH /D4 /BL/BC /BC /BH/BG/BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BD. /BD /D2 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BG/BC /D4 /BL/BC /BJ /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BL /D4 /BL/BC /BD< /BD. /BD /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 > /BI. /BJ /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BD/BD /BD/BF /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BG/BC /D4 /BL/BC /BJ /BK /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BI /D4 /BL/BC /BD /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BC. /BI /D4 /BL/BC /BC /BH/BH/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BC. /BG /D2 /BL/BC /BC /BH/BH/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BH. /BK /D4 /BL/BC /BE /BH/BI/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BE. /BC /D4 /BL/BC /BC /BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX > /BC. /BE /D2 /BL/BC /BH/BJ/BZ/CD/CA/CA /BI/BJ /BV/C6/CC/CA/BH/BG/BU/BT/CA/CC/BX/C4 /CC /BK/BJ /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D4→µ /B7/C3 /BC/CB /BA/BH/BH/C4/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /DE/CT/D6/D3 /CT/DA/CT/D2/D8/D7/BA/BH/BI/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BD /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/BA/BH/BJ/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D8/D3 /BL/BC/B1 /BV/C4 /D1/CT/CP/D2 /D0/CX/CU/CT/BA τ/parenleftbig/D4→µ /B7/C3 /BC/CB/parenrightbig τ/BD/BJ τ/parenleftbig/D4→µ /B7/C3 /BC/CB/parenrightbig τ/BD/BJ τ/parenleftbig/D4→µ /B7/C3 /BC/CB/parenrightbig τ/BD/BJ τ/parenleftbig/D4→µ /B7/C3 /BC/CB/parenrightbig τ/BD/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BI/BC/BC> /BE/BI/BC/BC> /BE/BI/BC/BC> /BE/BI/BC/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BF. /BL /BF. /BL/BF. /BL /BF. /BL /BH/BK/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /CB/C3/BT/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BH/BC /D4 /BL/BC /BC< /BC. /BK /CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE > /BI/BG /D4 /BL/BC /BC /BD. /BE /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2/BH/BK/CF /CT /CW/CP/DA/CT /CS/D3/D9/CQ/D0/CT/CS /D8/CW/CT /D4→µ /B7/C3 /BC/D0/CX/D1/CX/D8 /CV/CX/DA/CT/D2 /CX/D2 /C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D4→ µ /B7/C3 /BC/CB /D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→µ /B7/C3 /BC/C4/parenrightbig τ/BD/BK τ/parenleftbig/D4→µ /B7/C3 /BC/C4/parenrightbig τ/BD/BK τ/parenleftbig/D4→µ /B7/C3 /BC/C4/parenrightbig τ/BD/BK τ/parenleftbig/D4→µ /B7/C3 /BC/C4/parenrightbig τ/BD/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BK/BF> /BK/BF> /BK/BF> /BK/BF/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BG /BC. /BG/BC. /BG /BC. /BG/CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BG /D4 /BL/BC /BC≤ /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/C6→ν /C3/parenrightbig τ/BD/BL τ/parenleftbig/C6→ν /C3/parenrightbig τ/BD/BL τ/parenleftbig/C6→ν /C3/parenrightbig τ/BD/BL τ/parenleftbig/C6→ν /C3/parenrightbig τ/BD/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BF/BC/BC> /BE/BF/BC/BC> /BE/BF/BC/BC> /BE/BF/BC/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BD. /BF /BD. /BF/BD. /BF /BD. /BF/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /CB/C3/BT/C5 > /BK/BI> /BK/BI> /BK/BI> /BK/BI/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BE. /BG /BE. /BG/BE. /BG /BE. /BG/C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BI /D2 /BL/BC /BD/BI /BL. /BD /CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE > /BI/BJ/BC /D4 /BL/BC /C0/BT /CH /BT /CC/C7 /BL/BL /CB/C3/BT/C5 > /BD/BH/BD /D4 /BL/BC /BD/BH /BE/BD. /BG /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BF/BC /D2 /BL/BC /BF/BG /BF/BG. /BD /C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BG/BF /D4 /BL/BC /BD /BD. /BH/BG /BH/BL/BT/C4/C4/C1/CB/C7/C6 /BL/BK /CB/C7/CD/BE > /BD/BH /D2 /BL/BC /BD /BD. /BK /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BD/BH /D4 /BL/BC /BD /BD. /BK /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BD/BC/BC /D4 /BL/BC /BL /BJ. /BF /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BC. /BE/BK /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BC. /BF /D4 /BL/BC /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BC. /BJ/BH /D2 /BL/BC /BC /BI/BC/BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW > /BD/BC /D4 /BL/BC /BI /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BH /D2 /BL/BC /BF /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BK /D4 /BL/BC /BF /BF /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BF/BE /D2 /BL/BC /BC /BD. /BG /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BD. /BK /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BI /BD/BD /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BL. /BI /D4 /BL/BC /BI /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BC /D2 /BL/BC /BE /BE /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BH /D2 /BL/BC /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BE /D4 /BL/BC /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BC. /BF /D2 /BL/BC /BC /BI/BD/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BC. /BD /D4 /BL/BC /BC /BI/BD/BU/BT/CA/CC/BX/C4 /CC /BK/BF /CB/C7/CD/BW > /BH. /BK /D4 /BL/BC /BD /BI/BE/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BE /C3 /C7/C4/CA > /BC. /BF /D2 /BL/BC /BE /BI/BF/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX/BH/BL/CC/CW/CX/D7 /BT/C4/C4/C1/CB/C7/C6 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /DB/CX/D8/CW /D2/D3 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2/BN /DB/CX/D8/CW /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /D8/CW/CT /D0/CX/D1/CX/D8/CQ /CT/CR/D3/D1/CT/D7 > /BG/BI× /BD/BC /BF/BC/DD /CT/CP /D6/D7/BA/BI/BC/BU/BT/CA/CC/BX/C4 /CC /BK/BJ /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D2→ν /C3 /BC/CB /BA/BI/BD/C4/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /DE/CT/D6/D3 /CT/DA/CT/D2/D8/D7/BA/BI/BE/CF /CT /CW/CP/DA/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /BD /CR/D3/D2/AC/D2/CT/CS /CT/DA/CT/D2/D8/BA/BI/BF/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA /BD/BC/BI/BI /BD/BC/BI/BI/BD/BC/BI/BI /BD/BC/BI/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 τ/parenleftbig/D2→ν /C3 /BC/CB/parenrightbig τ/BE/BC τ/parenleftbig/D2→ν /C3 /BC/CB/parenrightbig τ/BE/BC τ/parenleftbig/D2→ν /C3 /BC/CB/parenrightbig τ/BE/BC τ/parenleftbig/D2→ν /C3 /BC/CB/parenrightbig τ/BE/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BI/BC> /BE/BI/BC> /BE/BI/BC> /BE/BI/BC/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF/BG /BF/BG/BF/BG /BF/BG/BF/BC /BF/BC/BF/BC /BF/BC /BI/BG/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /CB/C3/BT/C5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BD /D2 /BL/BC /BD/BI /BL. /BD /CF /BT/C4/C4 /BC/BC /CB/C7/CD/BE/BI/BG/CF /CT /CW/CP/DA/CT /CS/D3/D9/CQ/D0/CT/CS /D8/CW/CT /D2→ν /C3 /BC/D0/CX/D1/CX/D8 /CV/CX/DA/CT/D2 /CX/D2 /C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BC/BH /D8/D3 /D3/CQ/D8/CP/CX/D2 /D8/CW/CX/D7 /D2→ν /C3 /BC/CB/D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BE/BD τ/parenleftbig/D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BE/BD τ/parenleftbig/D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BE/BD τ/parenleftbig/D4→ /CT /B7/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BE/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BK/BG> /BK/BG> /BK/BG> /BK/BG/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BF/BK /BF/BK/BF/BK /BF/BK/BH/BE. /BC /BH/BE. /BC/BH/BE. /BC /BH/BE. /BC/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC /D4 /BL/BC /BC /BC. /BK /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH/BE /D4 /BL/BC /BE /BD. /BH/BH /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BC /D4 /BL/BC /BD< /BD /BT/CA/C1/CB/BT/C3/BT /BK/BH /C3/BT/C5/C1 τ/parenleftbig/C6→ν /C3∗/B4/BK/BL/BE/B5/parenrightbig τ/BE/BE τ/parenleftbig/C6→ν /C3∗/B4/BK/BL/BE/B5/parenrightbig τ/BE/BE τ/parenleftbig/C6→ν /C3∗/B4/BK/BL/BE/B5/parenrightbig τ/BE/BE τ/parenleftbig/C6→ν /C3∗/B4/BK/BL/BE/B5/parenrightbig τ/BE/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BH/BD> /BH/BD> /BH/BD> /BH/BD/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BJ /BJ/BJ /BJ/BL. /BD /BL. /BD/BL. /BD /BL. /BD/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF > /BJ/BK> /BJ/BK> /BJ/BK> /BJ/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BG/BC /BG/BC/BG/BC /BG/BC/BH/BC /BH/BC/BH/BC /BH/BC/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BE /D2 /BL/BC /BC /BE. /BD /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BD/BJ /D4 /BL/BC /BC /BE. /BG /BU/BX/CA/BZ/BX/CA /BK/BL /BY/CA/BX/C2 > /BE/BC /D4 /BL/BC /BH /BE. /BD /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BE/BD /D2 /BL/BC /BG /BE. /BG /C0/C1/CA/BT /CC /BT /BK/BL /BV /C3/BT/C5/C1 > /BD/BC /D4 /BL/BC /BJ /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BH /D2 /BL/BC /BK /BJ /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BK /D4 /BL/BC /BF /BE /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BI /D2 /BL/BC /BE /BD. /BI /C3/BT/C2/C1/CC /BT /BK/BI /C3/BT/C5/C1 > /BH. /BK /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BD/BC /BD/BI /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BL. /BI /D4 /BL/BC /BJ /BI /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BJ /D2 /BL/BC /BD /BG /C8 /BT/CA/C3 /BK/BH /C1/C5/BU > /BE. /BD /D4 /BL/BC /BD /BI/BH/BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BE /C6/CD/CB/CG/BI/BH/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BD /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 τ/parenleftbig/D4→ /CT /B7π /B7π−/parenrightbig τ/BE/BF τ/parenleftbig/D4→ /CT /B7π /B7π−/parenrightbig τ/BE/BF τ/parenleftbig/D4→ /CT /B7π /B7π−/parenrightbig τ/BE/BF τ/parenleftbig/D4→ /CT /B7π /B7π−/parenrightbig τ/BE/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BK/BE> /BK/BE> /BK/BE> /BK/BE/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD/BI /BD/BI/BD/BI /BD/BI/BE/BF. /BD /BE/BF. /BD/BE/BF. /BD /BE/BF. /BD/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BD /D4 /BL/BC /BC /BE. /BE /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D4→ /CT /B7π /BCπ /BC/parenrightbig τ/BE/BG τ/parenleftbig/D4→ /CT /B7π /BCπ /BC/parenrightbig τ/BE/BG τ/parenleftbig/D4→ /CT /B7π /BCπ /BC/parenrightbig τ/BE/BG τ/parenleftbig/D4→ /CT /B7π /BCπ /BC/parenrightbig τ/BE/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BG/BJ> /BD/BG/BJ> /BD/BG/BJ> /BD/BG/BJ/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE/BC. /BK /BC. /BK/BC. /BK /BC. /BK/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BK /D4 /BL/BC /BD /BC. /BH /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D2→ /CT /B7π−π /BC/parenrightbig τ/BE/BH τ/parenleftbig/D2→ /CT /B7π−π /BC/parenrightbig τ/BE/BH τ/parenleftbig/D2→ /CT /B7π−π /BC/parenrightbig τ/BE/BH τ/parenleftbig/D2→ /CT /B7π−π /BC/parenrightbig τ/BE/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BH/BE> /BH/BE> /BH/BE> /BH/BE/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF/BK /BF/BK/BF/BK /BF/BK/BF/BG. /BE /BF/BG. /BE/BF/BG. /BE /BF/BG. /BE/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BE /D2 /BL/BC /BD /BC. /BK /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D4→µ /B7π /B7π−/parenrightbig τ/BE/BI τ/parenleftbig/D4→µ /B7π /B7π−/parenrightbig τ/BE/BI τ/parenleftbig/D4→µ /B7π /B7π−/parenrightbig τ/BE/BI τ/parenleftbig/D4→µ /B7π /B7π−/parenrightbig τ/BE/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BF/BF> /BD/BF/BF> /BD/BF/BF> /BD/BF/BF/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BE/BH /BE/BH/BE/BH /BE/BH/BF/BK. /BC /BF/BK. /BC/BF/BK. /BC /BF/BK. /BC/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BJ /D4 /BL/BC /BD /BE. /BI /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BF. /BF /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D4→µ /B7π /BCπ /BC/parenrightbig τ/BE/BJ τ/parenleftbig/D4→µ /B7π /BCπ /BC/parenrightbig τ/BE/BJ τ/parenleftbig/D4→µ /B7π /BCπ /BC/parenrightbig τ/BE/BJ τ/parenleftbig/D4→µ /B7π /BCπ /BC/parenrightbig τ/BE/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BC/BD> /BD/BC/BD> /BD/BC/BD> /BD/BC/BD/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BD. /BI /BD. /BI/BD. /BI /BD. /BI/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BF /D4 /BL/BC /BD /BC. /BL /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D2→µ /B7π−π /BC/parenrightbig τ/BE/BK τ/parenleftbig/D2→µ /B7π−π /BC/parenrightbig τ/BE/BK τ/parenleftbig/D2→µ /B7π−π /BC/parenrightbig τ/BE/BK τ/parenleftbig/D2→µ /B7π−π /BC/parenrightbig τ/BE/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BJ/BG> /BJ/BG> /BJ/BG> /BJ/BG/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD/BJ /BD/BJ/BD/BJ /BD/BJ/BE/BC. /BK /BE/BC. /BK/BE/BC. /BK /BE/BC. /BK/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BF /D2 /BL/BC /BC /BD. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2τ/parenleftbig/D2→ /CT /B7/C3 /BCπ−/parenrightbig τ/BE/BL τ/parenleftbig/D2→ /CT /B7/C3 /BCπ−/parenrightbig τ/BE/BL τ/parenleftbig/D2→ /CT /B7/C3 /BCπ−/parenrightbig τ/BE/BL τ/parenleftbig/D2→ /CT /B7/C3 /BCπ−/parenrightbig τ/BE/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BK> /BD/BK> /BD/BK> /BD/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BC. /BE /BC. /BE/BC. /BE /BC. /BE/BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2 τ/parenleftbig/D2→ /CT−π /B7/parenrightbig τ/BF/BC τ/parenleftbig/D2→ /CT−π /B7/parenrightbig τ/BF/BC τ/parenleftbig/D2→ /CT−π /B7/parenrightbig τ/BF/BC τ/parenleftbig/D2→ /CT−π /B7/parenrightbig τ/BF/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI/BH> /BI/BH> /BI/BH> /BI/BH/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BD. /BI /BD. /BI/BD. /BI /BD. /BI/CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BH /D2 /BL/BC /BC /BD. /BC/BL /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BD/BI /D2 /BL/BC /BL /BJ /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BH /D2 /BL/BC /BE /BG /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D2→µ−π /B7/parenrightbig τ/BF/BD τ/parenleftbig/D2→µ−π /B7/parenrightbig τ/BF/BD τ/parenleftbig/D2→µ−π /B7/parenrightbig τ/BF/BD τ/parenleftbig/D2→µ−π /B7/parenrightbig τ/BF/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BG/BL> /BG/BL> /BG/BL> /BG/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BH /BC. /BH/BC. /BH /BC. /BH/CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BF /D2 /BL/BC /BC /BD. /BG/BC /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BE. /BJ /D2 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BE/BH /D2 /BL/BC /BJ /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BJ /D2 /BL/BC /BE /BF /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D2→ /CT−ρ /B7/parenrightbig τ/BF/BE τ/parenleftbig/D2→ /CT−ρ /B7/parenrightbig τ/BF/BE τ/parenleftbig/D2→ /CT−ρ /B7/parenrightbig τ/BF/BE τ/parenleftbig/D2→ /CT−ρ /B7/parenrightbig τ/BF/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI/BE> /BI/BE> /BI/BE> /BI/BE/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE/BG. /BD /BG. /BD/BG. /BD /BG. /BD/CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BE /D2 /BL/BC /BD/BF /BI /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BE /D2 /BL/BC /BH /BF /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D2→µ−ρ /B7/parenrightbig τ/BF/BF τ/parenleftbig/D2→µ−ρ /B7/parenrightbig τ/BF/BF τ/parenleftbig/D2→µ−ρ /B7/parenrightbig τ/BF/BF τ/parenleftbig/D2→µ−ρ /B7/parenrightbig τ/BF/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BJ> /BJ> /BJ> /BJ/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BD. /BD /BD. /BD/BD. /BD /BD. /BD/CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE. /BI /D2 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BL /D2 /BL/BC /BJ /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BL /D2 /BL/BC /BE /BE /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D2→ /CT−/C3 /B7/parenrightbig τ/BF/BG τ/parenleftbig/D2→ /CT−/C3 /B7/parenrightbig τ/BF/BG τ/parenleftbig/D2→ /CT−/C3 /B7/parenrightbig τ/BF/BG τ/parenleftbig/D2→ /CT−/C3 /B7/parenrightbig τ/BF/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BF/BE> /BF/BE> /BF/BE> /BF/BE/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BE. /BL/BI /BE. /BL/BI/BE. /BL/BI /BE. /BL/BI/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BE/BF /D2 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D2→µ−/C3 /B7/parenrightbig τ/BF/BH τ/parenleftbig/D2→µ−/C3 /B7/parenrightbig τ/BF/BH τ/parenleftbig/D2→µ−/C3 /B7/parenrightbig τ/BF/BH τ/parenleftbig/D2→µ−/C3 /B7/parenrightbig τ/BF/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BH/BJ> /BH/BJ> /BH/BJ> /BH/BJ/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BE. /BD/BK /BE. /BD/BK/BE. /BD/BK /BE. /BD/BK/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BJ /D2 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 /C4/CT/D4/D8/D3/D2 /B7 /D1/CT/D7/D3/D2/D7 τ/parenleftbig/D4→ /CT−π /B7π /B7/parenrightbig τ/BF/BI τ/parenleftbig/D4→ /CT−π /B7π /B7/parenrightbig τ/BF/BI τ/parenleftbig/D4→ /CT−π /B7π /B7/parenrightbig τ/BF/BI τ/parenleftbig/D4→ /CT−π /B7π /B7/parenrightbig τ/BF/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BF/BC> /BF/BC> /BF/BC> /BF/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BE. /BH/BC /BE. /BH/BC/BE. /BH/BC /BE. /BH/BC/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE. /BC /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D2→ /CT−π /B7π /BC/parenrightbig τ/BF/BJ τ/parenleftbig/D2→ /CT−π /B7π /BC/parenrightbig τ/BF/BJ τ/parenleftbig/D2→ /CT−π /B7π /BC/parenrightbig τ/BF/BJ τ/parenleftbig/D2→ /CT−π /B7π /BC/parenrightbig τ/BF/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BL> /BE/BL> /BE/BL> /BE/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BC. /BJ/BK /BC. /BJ/BK/BC. /BJ/BK /BC. /BJ/BK/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ/parenleftbig/D4→µ−π /B7π /B7/parenrightbig τ/BF/BK τ/parenleftbig/D4→µ−π /B7π /B7/parenrightbig τ/BF/BK τ/parenleftbig/D4→µ−π /B7π /B7/parenrightbig τ/BF/BK τ/parenleftbig/D4→µ−π /B7π /B7/parenrightbig τ/BF/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BJ> /BD/BJ> /BD/BJ> /BD/BJ/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BD. /BJ/BE /BD. /BJ/BE/BD. /BJ/BE /BD. /BJ/BE/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ. /BK /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D2→µ−π /B7π /BC/parenrightbig τ/BF/BL τ/parenleftbig/D2→µ−π /B7π /BC/parenrightbig τ/BF/BL τ/parenleftbig/D2→µ−π /B7π /BC/parenrightbig τ/BF/BL τ/parenleftbig/D2→µ−π /B7π /BC/parenrightbig τ/BF/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BF/BG> /BF/BG> /BF/BG> /BF/BG/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BJ/BK /BC. /BJ/BK/BC. /BJ/BK /BC. /BJ/BK/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 /BD/BC/BI/BJ /BD/BC/BI/BJ/BD/BC/BI/BJ /BD/BC/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 τ/parenleftbig/D4→ /CT−π /B7/C3 /B7/parenrightbig τ/BG/BC τ/parenleftbig/D4→ /CT−π /B7/C3 /B7/parenrightbig τ/BG/BC τ/parenleftbig/D4→ /CT−π /B7/C3 /B7/parenrightbig τ/BG/BC τ/parenleftbig/D4→ /CT−π /B7/C3 /B7/parenrightbig τ/BG/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BJ/BH> /BJ/BH> /BJ/BH> /BJ/BH/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BK/BD /BK/BD/BK/BD /BK/BD/BD/BE/BJ. /BE /BD/BE/BJ. /BE/BD/BE/BJ. /BE /BD/BE/BJ. /BE/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BC /D4 /BL/BC /BF /BE. /BH/BC /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ/parenleftbig/D4→µ−π /B7/C3 /B7/parenrightbig τ/BG/BD τ/parenleftbig/D4→µ−π /B7/C3 /B7/parenrightbig τ/BG/BD τ/parenleftbig/D4→µ−π /B7/C3 /B7/parenrightbig τ/BG/BD τ/parenleftbig/D4→µ−π /B7/C3 /B7/parenrightbig τ/BG/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BG/BH> /BE/BG/BH> /BE/BG/BH> /BE/BG/BH/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BF /BF/BF /BF/BG. /BC /BG. /BC/BG. /BC /BG. /BC/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH /D4 /BL/BC /BE /BC. /BJ/BK /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 /BT/D2/D8/CX/D0/CT/D4/D8/D3/D2 /B7 /D4/CW/D3/D8/D3/D2/B4/D7/B5 τ/parenleftbig/D4→ /CT /B7γ/parenrightbig τ/BG/BE τ/parenleftbig/D4→ /CT /B7γ/parenrightbig τ/BG/BE τ/parenleftbig/D4→ /CT /B7γ/parenrightbig τ/BG/BE τ/parenleftbig/D4→ /CT /B7γ/parenrightbig τ/BG/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI/BJ/BC> /BI/BJ/BC> /BI/BJ/BC> /BI/BJ/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BD /BC. /BD/BC. /BD /BC. /BD/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BF/BF /D4 /BL/BC /BC /BC. /BF /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BG/BI/BC /D4 /BL/BC /BC /BC. /BI /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BF/BI/BC /D4 /BL/BC /BC /BC. /BF /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BK/BJ /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BF/BI/BC /D4 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BC. /BD /D4 /BL/BC /BI/BI/BZ/CD/CA/CA /BI/BJ /BV/C6/CC/CA/BI/BI/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D8/D3 /BL/BC/B1 /BV/C4 /D1/CT/CP/D2 /D0/CX/CU/CT/BA τ/parenleftbig/D4→µ /B7γ/parenrightbig τ/BG/BF τ/parenleftbig/D4→µ /B7γ/parenrightbig τ/BG/BF τ/parenleftbig/D4→µ /B7γ/parenrightbig τ/BG/BF τ/parenleftbig/D4→µ /B7γ/parenrightbig τ/BG/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BG/BJ/BK> /BG/BJ/BK> /BG/BJ/BK> /BG/BJ/BK/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BD /BC. /BD/BC. /BD /BC. /BD/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BH/BH /D4 /BL/BC /BC /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BF/BK/BC /D4 /BL/BC /BC /BC. /BH /CB/BX/C1/BW/BX/C4 /BK/BK /C1/C5/BU > /BL/BJ /D4 /BL/BC /BF /BE /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BI/BD /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BC /BC. /BE /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE/BK/BC /D4 /BL/BC /BC /BC. /BI /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BC. /BF /D4 /BL/BC /BI/BJ/BZ/CD/CA/CA /BI/BJ /BV/C6/CC/CA/BI/BJ/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /CW/CP/D0/CU/B9/D0/CX/CU/CT /D8/D3 /BL/BC/B1 /BV/C4 /D1/CT/CP/D2 /D0/CX/CU/CT/BA τ/parenleftbig/D2→νγ/parenrightbig τ/BG/BG τ/parenleftbig/D2→νγ/parenrightbig τ/BG/BG τ/parenleftbig/D2→νγ/parenrightbig τ/BG/BG τ/parenleftbig/D2→νγ/parenrightbig τ/BG/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BK> /BE/BK> /BE/BK> /BE/BK/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD/BI/BF /BD/BI/BF/BD/BI/BF /BD/BI/BF/BD/BG/BG. /BJ /BD/BG/BG. /BJ/BD/BG/BG. /BJ /BD/BG/BG. /BJ/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BG /D2 /BL/BC /BD/BC /BI. /BK/BI /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BL /D2 /BL/BC /BJ/BF /BI/BC /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BD /D2 /BL/BC /BE/BK /BD/BL /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D4→ /CT /B7γγ/parenrightbig τ/BG/BH τ/parenleftbig/D4→ /CT /B7γγ/parenrightbig τ/BG/BH τ/parenleftbig/D4→ /CT /B7γγ/parenrightbig τ/BG/BH τ/parenleftbig/D4→ /CT /B7γγ/parenrightbig τ/BG/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BC/BC> /BD/BC/BC> /BD/BC/BC> /BD/BC/BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BC. /BK /BC. /BK/BC. /BK /BC. /BK/BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D2→νγγ/parenrightbig τ/BG/BI τ/parenleftbig/D2→νγγ/parenrightbig τ/BG/BI τ/parenleftbig/D2→νγγ/parenrightbig τ/BG/BI τ/parenleftbig/D2→νγγ/parenrightbig τ/BG/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BD/BL> /BE/BD/BL> /BE/BD/BL> /BE/BD/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BH /BH/BH /BH/BJ. /BH /BJ. /BH/BJ. /BH /BJ. /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 /CC/CW/D6/CT/CT /B4/D3 /D6/D1 /D3 /D6/CT/B5 /D0/CT/D4/D8/D3/D2/D7 τ/parenleftbig/D4→ /CT /B7/CT /B7/CT−/parenrightbig τ/BG/BJ τ/parenleftbig/D4→ /CT /B7/CT /B7/CT−/parenrightbig τ/BG/BJ τ/parenleftbig/D4→ /CT /B7/CT /B7/CT−/parenrightbig τ/BG/BJ τ/parenleftbig/D4→ /CT /B7/CT /B7/CT−/parenrightbig τ/BG/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BJ/BL/BF> /BJ/BL/BF> /BJ/BL/BF> /BJ/BL/BF/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BH /BC. /BH/BC. /BH /BC. /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BG/BJ /D4 /BL/BC /BC /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH/BD/BC /D4 /BL/BC /BC /BC. /BF /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BK/BL /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BC /BC. /BH /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BH/BD/BC /D4 /BL/BC /BC /BC. /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU τ/parenleftbig/D4→ /CT /B7µ /B7µ−/parenrightbig τ/BG/BK τ/parenleftbig/D4→ /CT /B7µ /B7µ−/parenrightbig τ/BG/BK τ/parenleftbig/D4→ /CT /B7µ /B7µ−/parenrightbig τ/BG/BK τ/parenleftbig/D4→ /CT /B7µ /B7µ−/parenrightbig τ/BG/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BF/BH/BL> /BF/BH/BL> /BF/BH/BL> /BF/BH/BL/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD /BD/BD /BD/BC. /BL /BC. /BL/BC. /BL /BC. /BL/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BD /D4 /BL/BC /BC /BC. /BD/BI /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BH. /BC /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D4→ /CT /B7νν/parenrightbig τ/BG/BL τ/parenleftbig/D4→ /CT /B7νν/parenrightbig τ/BG/BL τ/parenleftbig/D4→ /CT /B7νν/parenrightbig τ/BG/BL τ/parenleftbig/D4→ /CT /B7νν/parenrightbig τ/BG/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BJ> /BD/BJ> /BD/BJ> /BD/BJ/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BD/BH/BE /BD/BH/BE/BD/BH/BE /BD/BH/BE/BD/BH/BF. /BJ /BD/BH/BF. /BJ/BD/BH/BF. /BJ /BD/BH/BF. /BJ/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BD /D4 /BL/BC /BD/BD /BI. /BC/BK /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2τ/parenleftbig/D2→ /CT /B7/CT−ν/parenrightbig τ/BH/BC τ/parenleftbig/D2→ /CT /B7/CT−ν/parenrightbig τ/BH/BC τ/parenleftbig/D2→ /CT /B7/CT−ν/parenrightbig τ/BH/BC τ/parenleftbig/D2→ /CT /B7/CT−ν/parenrightbig τ/BH/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BH/BJ> /BE/BH/BJ> /BE/BH/BJ> /BE/BH/BJ/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BH /BH/BH /BH/BJ. /BH /BJ. /BH/BJ. /BH /BJ. /BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ/BG /D2 /BL/BC /BC< /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BG/BH /D2 /BL/BC /BH /BH /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BE/BI /D2 /BL/BC /BG /BF /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D2→µ /B7/CT−ν/parenrightbig τ/BH/BD τ/parenleftbig/D2→µ /B7/CT−ν/parenrightbig τ/BH/BD τ/parenleftbig/D2→µ /B7/CT−ν/parenrightbig τ/BH/BD τ/parenleftbig/D2→µ /B7/CT−ν/parenrightbig τ/BH/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BK/BF> /BK/BF> /BK/BF> /BK/BF/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BE/BH /BE/BH/BE/BH /BE/BH/BE/BL. /BG /BE/BL. /BG/BE/BL. /BG /BE/BL. /BG/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BJ /D2 /BL/BC /BC< /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ/parenleftbig/D2→µ /B7µ−ν/parenrightbig τ/BH/BE τ/parenleftbig/D2→µ /B7µ−ν/parenrightbig τ/BH/BE τ/parenleftbig/D2→µ /B7µ−ν/parenrightbig τ/BH/BE τ/parenleftbig/D2→µ /B7µ−ν/parenrightbig τ/BH/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BJ/BL> /BJ/BL> /BJ/BL> /BJ/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BD/BC/BC /BD/BC/BC/BD/BC/BC /BD/BC/BC/BD/BG/BH /BD/BG/BH/BD/BG/BH /BD/BG/BH/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BE /D2 /BL/BC /BC /BD. /BG /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BH. /BD /D2 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BD/BI /D2 /BL/BC /BD/BG /BJ /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BD/BL /D2 /BL/BC /BG /BJ /C8 /BT/CA/C3 /BK/BH /C1/C5/BU τ/parenleftbig/D4→µ /B7/CT /B7/CT−/parenrightbig τ/BH/BF τ/parenleftbig/D4→µ /B7/CT /B7/CT−/parenrightbig τ/BH/BF τ/parenleftbig/D4→µ /B7/CT /B7/CT−/parenrightbig τ/BH/BF τ/parenleftbig/D4→µ /B7/CT /B7/CT−/parenrightbig τ/BH/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BH/BE/BL> /BH/BE/BL> /BH/BE/BL> /BH/BE/BL/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BD. /BC /BD. /BC/BD. /BC /BD. /BC/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL/BD /D4 /BL/BC /BC≤ /BC. /BD /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 τ/parenleftbig/D4→µ /B7µ /B7µ−/parenrightbig τ/BH/BG τ/parenleftbig/D4→µ /B7µ /B7µ−/parenrightbig τ/BH/BG τ/parenleftbig/D4→µ /B7µ /B7µ−/parenrightbig τ/BH/BG τ/parenleftbig/D4→µ /B7µ /B7µ−/parenrightbig τ/BH/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI/BJ/BH> /BI/BJ/BH> /BI/BJ/BH> /BI/BJ/BH/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BF /BC. /BF/BC. /BF /BC. /BF/C5/BV/BZ/CA/BX/CF /BL/BL /C1/C5/BU/BF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BD/BL /D4 /BL/BC /BC /BC. /BE /BU/BX/CA/BZ/BX/CA /BL/BD /BY/CA/BX/C2 > /BD/BC. /BH /D4 /BL/BC /BC /BC. /BJ /C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF > /BD/BL/BC /D4 /BL/BC /BD /BC. /BD /C0/BT/C1/C6/BX/CB /BK/BI /C1/C5/BU > /BG/BG /D4 /B4/CU/D6/CT/CT/B5 /BL/BC /BD /BC. /BJ /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BD/BL/BC /D4 /BL/BC /BD /BC. /BL /BU/C4/BX/CF/C1/CC/CC /BK/BH /C1/C5/BU > /BE. /BD /D4 /BL/BC /BD /BI/BK/BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BE /C6/CD/CB/CG/BI/BK/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BD /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA τ/parenleftbig/D4→µ /B7νν/parenrightbig τ/BH/BH τ/parenleftbig/D4→µ /B7νν/parenrightbig τ/BH/BH τ/parenleftbig/D4→µ /B7νν/parenrightbig τ/BH/BH τ/parenleftbig/D4→µ /B7νν/parenrightbig τ/BH/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE/BD> /BE/BD> /BE/BD> /BE/BD/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BJ /BJ/BJ /BJ/BD/BD. /BE/BF /BD/BD. /BE/BF/BD/BD. /BE/BF /BD/BD. /BE/BF/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ/parenleftbig/D4→ /CT−µ /B7µ /B7/parenrightbig τ/BH/BI τ/parenleftbig/D4→ /CT−µ /B7µ /B7/parenrightbig τ/BH/BI τ/parenleftbig/D4→ /CT−µ /B7µ /B7/parenrightbig τ/BH/BI τ/parenleftbig/D4→ /CT−µ /B7µ /B7/parenrightbig τ/BH/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI. /BC> /BI. /BC> /BI. /BC> /BI. /BC/D4 /D4/D4 /D4/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BJ /BC. /BJ/BC. /BJ /BC. /BJ/C8/C0/C1/C4/C4/C1/C8/CB /BK/BL /C0/C8/CF τ/parenleftbig/D2→ /BFν/parenrightbig τ/BH/BJ τ/parenleftbig/D2→ /BFν/parenrightbig τ/BH/BJ τ/parenleftbig/D2→ /BFν/parenrightbig τ/BH/BJ τ/parenleftbig/D2→ /BFν/parenrightbig τ/BH/BJ/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /CK/D8/D3 /CP/D2/DD/D8/CW/CX/D2/CVꜼ /CP/D2/CS /CK/CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CTꜼ /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CQ /D3/D9/D2/CS /D2/D9/CR/D0/CT/D3/D2/D7 /CX/D2 /D8/CW/CT /CK /D4/C5/CT/CP/D2 /C4/CX/CU/CTꜼ /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CY/D9/D7/D8 /CX/D2 /CU/D6/D3/D2/D8 /D3/CU /D8/CW/CT /D0/CX/D7/D8 /D3/CU /D4 /D3/D7/D7/CX/CQ/D0/CT /D4 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /CB/D9/CR/CW /D1/D3 /CS/CT/D7/CR/D3/D9/D0/CS /D3/CU /CR/D3/D9/D6/D7/CT /CQ /CT /D8/D3 /D8/CW/D6/CT/CT /B4/D3 /D6 /AC/DA/CT/B5 /D2/CT/D9/D8/D6/CX/D2/D3/D7/B8 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D7/D8/D6/D3/D2/CV/CT/D6/B8 /CQ/D9/D8 /DB /CT/CS /D3/D2/D3/D8 /D6/CT/D4 /CT/CP/D8 /D8/CW/CT/D1 /CW/CT/D6/CT/BA/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BC. /BC/BC/BC/BG/BL> /BC. /BC/BC/BC/BG/BL> /BC. /BC/BC/BC/BG/BL> /BC. /BC/BC/BC/BG/BL/D2 /D2/D2 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE/BE /BE/BE /BE /BI/BL/CB/CD/CI/CD/C3/C1 /BL/BF /BU /C3/BT/C5/C1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BE/BF /D2 /BL/BC /BJ/BC/BZ/C4/C1/BV/BX/C6/CB/CC/BX/C1/C6 /BL/BJ /C3/BT/C5/C1 > /BC. /BC/BC/BC/BC/BF /D2 /BL/BC /BD/BD /BI. /BD /BJ/BD/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BC. /BC/BC/BC/BD/BE /D2 /BL/BC /BJ /BD/BD. /BE /BJ/BD/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 > /BC. /BC/BC/BC/BH /D2 /BL/BC /BC /C4/BX/BT/CA/C6/BX/BW /BJ/BL /CA/CE/CD/BX/BI/BL/CC/CW/CT /CB/CD/CI/CD/C3/C1 /BL/BF /BU /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /CP/D2/DD /D3/CU ν/CTν/CT ν/CT /B8νµνµ νµ /B8/D3 /D6ντντ ντ /BA/BJ/BC/BZ/C4/C1/BV/BX/C6/CB/CC/BX/C1/C6 /BL/BJ /D9/D7/CT/D7 /C3/CP/D1/CX/D3/CZ /CP /CS/CP/D8/CP /CP/D2/CS /D8/CW/CT /CX/CS/CT/CP /D8/CW/CP/D8 /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /D8/CW/CT /D2/CT/D9/B9/D8/D6/D3/D2/B3/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D7/CW/D3/D9/D0/CS /D4 /D6/D3 /CS/D9/CR/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2/BA/BJ/BD/CC/CW/CT /AC/D6/D7/D8 /BU/BX/CA/BZ/BX/CA /BL/BD /BU /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D2→ν/CTν/CT ν/CT /B8 /D8/CW/CT /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D3 /D6 /D2→νµνµ νµ /BA τ/parenleftbig/D2→ /BHν/parenrightbig τ/BH/BK τ/parenleftbig/D2→ /BHν/parenrightbig τ/BH/BK τ/parenleftbig/D2→ /BHν/parenrightbig τ/BH/BK τ/parenleftbig/D2→ /BHν/parenrightbig τ/BH/BK/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 τ/parenleftbig/D2→ /BFν/parenrightbig/D3/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/BA/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BD/BJ /D2 /BL/BC /BJ/BE/BZ/C4/C1/BV/BX/C6/CB/CC/BX/C1/C6 /BL/BJ /C3/BT/C5/C1/BJ/BE/BZ/C4/C1/BV/BX/C6/CB/CC/BX/C1/C6 /BL/BJ /D9/D7/CT/D7 /C3/CP/D1/CX/D3/CZ /CP /CS/CP/D8/CP /CP/D2/CS /D8/CW/CT /CX/CS/CT/CP /D8/CW/CP/D8 /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /D8/CW/CT /D2/CT/D9/B9/D8/D6/D3/D2/B3/D7 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /D7/CW/D3/D9/D0/CS /D4 /D6/D3 /CS/D9/CR/CT /D6/CP/CS/CX/CP/D8/CX/D3/D2/BA /BD/BC/BI/BK /BD/BC/BI/BK/BD/BC/BI/BK /BD/BC/BI/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 τ/parenleftbig/C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BH/BL τ/parenleftbig/C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BH/BL τ/parenleftbig/C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BH/BL τ/parenleftbig/C6→ /CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BH/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BC. /BI> /BC. /BI> /BC. /BI> /BC. /BI/D4 /B8 /D2 /D4 /B8 /D2/D4 /B8 /D2 /D4 /B8 /D2/BL/BC /BL/BC/BL/BC /BL/BC /BJ/BF/C4/BX/BT/CA/C6/BX/BW /BJ/BL /CA/CE/CD/BX/BJ/BF/CC/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /D1/CP /DD/CQ /CT /D4 /D6/CX/D1/CP /D6/DD /D3 /D6 /D7/CT/CR/D3/D2/CS/CP /D6/DD /BA τ/parenleftbig/C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BC τ/parenleftbig/C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BC τ/parenleftbig/C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BC τ/parenleftbig/C6→µ /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BD/BE> /BD/BE> /BD/BE> /BD/BE/D4 /B8 /D2 /D4 /B8 /D2/D4 /B8 /D2 /D4 /B8 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BE /BE/BE /BE /BJ/BG, /BJ/BH/BV/C0/BX/CA/CA/CH /BK/BD /C0/C7/C5/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BK /D4 /B8 /D2 /BL/BC /BJ/BH/BV/C7 /CF/CB/C1/C3 /BK/BC /BV/C6/CC/CA > /BI /D4 /B8 /D2 /BL/BC /BJ/BH/C4/BX/BT/CA/C6/BX/BW /BJ/BL /CA/CE/CD/BX/BJ/BG/CF /CT /CW/CP/DA/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /BE /D4 /D3/D7/D7/CX/CQ/D0/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/BA/BJ/BH/CC/CW/CT /D1/D9/D3/D2 /D1/CP /DD/CQ /CT /D4 /D6/CX/D1/CP /D6/DD /D3 /D6 /D7/CT/CR/D3/D2/CS/CP /D6/DD /BA τ/parenleftbig/C6→ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BD τ/parenleftbig/C6→ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BD τ/parenleftbig/C6→ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BD τ/parenleftbig/C6→ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BD/BT/D2/DD/D8/CW/CX/D2/CV /BP π /B8ρ /B8 /C3 /B8 /CT/D8/CR/BA/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BC/BE /D4 /B8 /D2 /BL/BC /BC /C4/BX/BT/CA/C6/BX/BW /BJ/BL /CA/CE/CD/BX τ/parenleftbig/C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BE τ/parenleftbig/C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BE τ/parenleftbig/C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BE τ/parenleftbig/C6→ /CT /B7π /BC/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig τ/BI/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BC. /BI> /BC. /BI> /BC. /BI> /BC. /BI/D4 /B8 /D2 /D4 /B8 /D2/D4 /B8 /D2 /D4 /B8 /D2/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/C4/BX/BT/CA/C6/BX/BW /BJ/BL /CA/CE/CD/BX τ/parenleftbig/C6→ /BE /CQ /D3 /CS/CX/CT/D7/B8 ν /B9/CU/D6/CT/CT/parenrightbig τ/BI/BF τ/parenleftbig/C6→ /BE /CQ /D3 /CS/CX/CT/D7/B8 ν /B9/CU/D6/CT/CT/parenrightbig τ/BI/BF τ/parenleftbig/C6→ /BE /CQ /D3 /CS/CX/CT/D7/B8 ν /B9/CU/D6/CT/CT/parenrightbig τ/BI/BF τ/parenleftbig/C6→ /BE /CQ /D3 /CS/CX/CT/D7/B8 ν /B9/CU/D6/CT/CT/parenrightbig τ/BI/BF/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /C8 /BT/CA/CC/C1/BV/C4/BX /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BF /D4 /B8 /D2 /BL/BC /BC /BT/C4/BX/C3/CB/BX/BX/CE /BK/BD /BU/BT/C3/CB /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 /A1 /BU /BP /BE /CS/CX/D2/D9/CR/D0/CT/D3/D2 /D1/D3 /CS/CT/D7 τ/parenleftbig/D4/D4→π /B7π /B7/parenrightbig τ/BI/BG τ/parenleftbig/D4/D4→π /B7π /B7/parenrightbig τ/BI/BG τ/parenleftbig/D4/D4→π /B7π /B7/parenrightbig τ/BI/BG τ/parenleftbig/D4/D4→π /B7π /B7/parenrightbig τ/BI/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BJ> /BC. /BJ> /BC. /BJ> /BC. /BJ/BL/BC /BL/BC/BL/BC /BL/BC/BG /BG/BG /BG/BE. /BF/BG /BE. /BF/BG/BE. /BF/BG /BE. /BF/BG/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D2→π /B7π /BC/parenrightbig τ/BI/BH τ/parenleftbig/D4/D2→π /B7π /BC/parenrightbig τ/BI/BH τ/parenleftbig/D4/D2→π /B7π /BC/parenrightbig τ/BI/BH τ/parenleftbig/D4/D2→π /B7π /BC/parenrightbig τ/BI/BH/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE. /BC> /BE. /BC> /BE. /BC> /BE. /BC/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BF/BD /BC. /BF/BD/BC. /BF/BD /BC. /BF/BD/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D2/D2→π /B7π−/parenrightbig τ/BI/BI τ/parenleftbig/D2/D2→π /B7π−/parenrightbig τ/BI/BI τ/parenleftbig/D2/D2→π /B7π−/parenrightbig τ/BI/BI τ/parenleftbig/D2/D2→π /B7π−/parenrightbig τ/BI/BI/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BC. /BJ> /BC. /BJ> /BC. /BJ> /BC. /BJ/BL/BC /BL/BC/BL/BC /BL/BC/BG /BG/BG /BG/BE. /BD/BK /BE. /BD/BK/BE. /BD/BK /BE. /BD/BK/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D2/D2→π /BCπ /BC/parenrightbig τ/BI/BJ τ/parenleftbig/D2/D2→π /BCπ /BC/parenrightbig τ/BI/BJ τ/parenleftbig/D2/D2→π /BCπ /BC/parenrightbig τ/BI/BJ τ/parenleftbig/D2/D2→π /BCπ /BC/parenrightbig τ/BI/BJ/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF. /BG> /BF. /BG> /BF. /BG> /BF. /BG/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BJ/BK /BC. /BJ/BK/BC. /BJ/BK /BC. /BJ/BK/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D4→ /CT /B7/CT /B7/parenrightbig τ/BI/BK τ/parenleftbig/D4/D4→ /CT /B7/CT /B7/parenrightbig τ/BI/BK τ/parenleftbig/D4/D4→ /CT /B7/CT /B7/parenrightbig τ/BI/BK τ/parenleftbig/D4/D4→ /CT /B7/CT /B7/parenrightbig τ/BI/BK/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BH. /BK> /BH. /BK> /BH. /BK> /BH. /BK/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC< /BC. /BD< /BC. /BD< /BC. /BD< /BC. /BD/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D4→ /CT /B7µ /B7/parenrightbig τ/BI/BL τ/parenleftbig/D4/D4→ /CT /B7µ /B7/parenrightbig τ/BI/BL τ/parenleftbig/D4/D4→ /CT /B7µ /B7/parenrightbig τ/BI/BL τ/parenleftbig/D4/D4→ /CT /B7µ /B7/parenrightbig τ/BI/BL/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF. /BI> /BF. /BI> /BF. /BI> /BF. /BI/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC< /BC. /BD< /BC. /BD< /BC. /BD< /BC. /BD/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D4→µ /B7µ /B7/parenrightbig τ/BJ/BC τ/parenleftbig/D4/D4→µ /B7µ /B7/parenrightbig τ/BJ/BC τ/parenleftbig/D4/D4→µ /B7µ /B7/parenrightbig τ/BJ/BC τ/parenleftbig/D4/D4→µ /B7µ /B7/parenrightbig τ/BJ/BC/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD. /BJ> /BD. /BJ> /BD. /BJ> /BD. /BJ/BL/BC /BL/BC/BL/BC /BL/BC/BC /BC/BC /BC/BC. /BI/BE /BC. /BI/BE/BC. /BI/BE /BC. /BI/BE/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D2→ /CT /B7 ν/parenrightbig τ/BJ/BD τ/parenleftbig/D4/D2→ /CT /B7 ν/parenrightbig τ/BJ/BD τ/parenleftbig/D4/D2→ /CT /B7 ν/parenrightbig τ/BJ/BD τ/parenleftbig/D4/D2→ /CT /B7 ν/parenrightbig τ/BJ/BD/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE. /BK> /BE. /BK> /BE. /BK> /BE. /BK/BL/BC /BL/BC/BL/BC /BL/BC/BH /BH/BH /BH/BL. /BI/BJ /BL. /BI/BJ/BL. /BI/BJ /BL. /BI/BJ/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D2→µ /B7 ν/parenrightbig τ/BJ/BE τ/parenleftbig/D4/D2→µ /B7 ν/parenrightbig τ/BJ/BE τ/parenleftbig/D4/D2→µ /B7 ν/parenrightbig τ/BJ/BE τ/parenleftbig/D4/D2→µ /B7 ν/parenrightbig τ/BJ/BE/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD. /BI> /BD. /BI> /BD. /BI> /BD. /BI/BL/BC /BL/BC/BL/BC /BL/BC/BG /BG/BG /BG/BG. /BF/BJ /BG. /BF/BJ/BG. /BF/BJ /BG. /BF/BJ/BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4/CT /D6 /CX /D6 /D3 /D2 /D2 /D9 /B9/CR/D0/CT/D9/D7τ/parenleftbig/D2/D2→ν/CT ν/CT/parenrightbig τ/BJ/BF τ/parenleftbig/D2/D2→ν/CT ν/CT/parenrightbig τ/BJ/BF τ/parenleftbig/D2/D2→ν/CT ν/CT/parenrightbig τ/BJ/BF τ/parenleftbig/D2/D2→ν/CT ν/CT/parenrightbig τ/BJ/BF/CF /CT /CX/D2/CR/D0/D9/CS/CT /CK/CX/D2/DA/CX/D7/CX/CQ/D0/CTꜼ /D1/D3 /CS/CT/D7 /CW/CT/D6/CT/BA/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD. /BG> /BD. /BG> /BD. /BG> /BD. /BG/BL/BC /BL/BC/BL/BC /BL/BC /BJ/BI/BT/CA/BT/C3/C1 /BC/BI /C3/C4/C6/BW /D2/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BC/BC/BG/BE /BL/BC /BJ/BJ/CC/CA/BX/CC/CH /BT/C3 /BC/BG /BV/C6/CC/CA > /BC. /BC/BC/BC/BC/BG/BL /BL/BC /BJ/BK/BU/BT /BV/C3 /BC/BF /BU/C7/CA/CG > /BC. /BC/BC/BC/BC/BD/BE /BL/BC /BJ/BL/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /BW /BT/C5/BT > /BC. /BC/BC/BC/BC/BD/BE /BL/BC /BH /BL. /BJ /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4 /CT/D6 /CX/D6/D3/D2 /D2/D9/B9/CR/D0/CT/D9/D7/BJ/BI/BT/CA/BT/C3/C1 /BC/BI/D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D7/CX/CV/D2/D7 /D3/CU /CS/CT/B9/CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D6/CT/D7/CX/CS/D9/CP/D0 /D2/D9/CR/D0/CT/D9/D7 /CP/CU/D8/CT/D6 /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU/D8 /DB /D3 /D2/CT/D9/D8/D6/D3/D2/D7 /CU/D6/D3/D1 /D8/CW/CT /D7 /D7/CW/CT/D0/D0 /D3/CU /BD/BE/BV/BA /BJ/BJ/CC/CA/BX/CC/CH /BT/C3 /BC/BG /D9/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CP/D2 /D3/D0/CS /C0/D3/D1/CT/D7/D8/CP/CZ /CT/B9/D1/CX/D2/CT /D6/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D3/D2 /D0/CX/D1/CX/D8/D7/CU/D3 /D6 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CS/CT/CR/CP /DD/D7 /D3/CU /BF/BL/C3/D8 /D3 /BF/BJ/BT/D6/BA/BJ/BK/BU/BT /BV/C3 /BC/BF /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/CU /D9/D2/D7/D8/CP/CQ/D0/CT /D2/D9/CR/D0/CX/CS/CT/D7 /D0/CT/CU/D8 /CP/CU/D8/CT/D6 /C6/C6 /CS/CT/CR/CP /DD/D7 /D3/CU /D4/CP /D6/CT/D2/D8 /BD/BE/BV/B8 /BD/BF/BV/B8/BD/BI/C7 /D2/D9/CR/D0/CT/CX/BA /CC/CW/CT/D7/CT /CP /D6/CT /CK/CX/D2/DA/CX/D7/CX/CQ/D0/CT /CR/CW/CP/D2/D2/CT/D0Ꜽ /D0/CX/D1/CX/D8/D7/BA/BJ/BL/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU/CP /BD/BE/BJ/BH/BG /CG/CT /D2/D9/CR/D0/CT/D9/D7 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU/CP/D2 /D2/D2 /D4/CP/CX/D6 /CX/D2 /D8/CW/CT /D3/D8/CW/CT/D6/DB/CX/D7/CT/B9/D7/D8/CP/CQ/D0/CT /BD/BE/BL/BH/BG /CG/CT /D2/D9/CR/D0/CT/D9/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CP/D4/D4/D0/CX/CT/D7 /CP/D7 /DB /CT/D0/D0 /D8/D3 /D2/D2→ νµ νµ /B8 /D2/D2→ντ ντ /B8/D3 /D6 /CP/D2/DD /CK/CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CTꜼ /D1/D3 /CS/CT/BA τ/parenleftbig/D2/D2→νµ νµ/parenrightbig τ/BJ/BG τ/parenleftbig/D2/D2→νµ νµ/parenrightbig τ/BJ/BG τ/parenleftbig/D2/D2→νµ νµ/parenrightbig τ/BJ/BG τ/parenleftbig/D2/D2→νµ νµ/parenrightbig τ/BJ/BG/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BC/BC/BC/BI /BL/BC /BG /BG. /BG /BU/BX/CA/BZ/BX/CA /BL/BD /BU /BY/CA/BX/C2 τ /D4 /CT/D6 /CX/D6/D3/D2 /D2/D9/B9/CR/D0/CT/D9/D7 τ/parenleftbig/D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BH τ/parenleftbig/D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BH τ/parenleftbig/D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BH τ/parenleftbig/D4/D2→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BH/CC/CW/CX/D7 /DA/CX/D3/D0/CP/D8/CT/D7 /CR/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CP/D7 /DB /CT/D0/D0 /CP/D7 /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BC. /BC/BC/BC/BC/BE/BD> /BC. /BC/BC/BC/BC/BE/BD> /BC. /BC/BC/BC/BC/BE/BD> /BC. /BC/BC/BC/BC/BE/BD/BL/BC /BK/BC/CC/CA/BX/CC/CH /BT/C3 /BC/BG /BV/C6/CC/CA/BK/BC/CC/CA/BX/CC/CH /BT/C3 /BC/BG /D9/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1 /CP/D2 /D3/D0/CS /C0/D3/D1/CT/D7/D8/CP/CZ /CT/B9/D1/CX/D2/CT /D6/CP/CS/CX/D3 /CR/CW/CT/D1/CX/CR/CP/D0 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D3/D2 /D0/CX/D1/CX/D8/D7/CU/D3 /D6 /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CS/CT/CR/CP /DD/D7 /D3/CU /BF/BL/C3/D8 /D3 /BF/BJ/BT/D6/BA τ/parenleftbig/D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BI τ/parenleftbig/D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BI τ/parenleftbig/D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BI τ/parenleftbig/D4/D4→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/parenrightbig τ/BJ/BI/CC/CW/CX/D7 /DA/CX/D3/D0/CP/D8/CT/D7 /CR/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CP/D7 /DB /CT/D0/D0 /CP/D7 /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/C4/C1/C5/C1/CC/B4/BD/BC /BF/BC/DD /CT/CP /D6/D7/B5 /BV/C4 /B1 /BX/CE/CC/CB /BU/C3 /BZ/BW /BX/CB/CC /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BC. /BC/BC/BC/BC/BH> /BC. /BC/BC/BC/BC/BH> /BC. /BC/BC/BC/BC/BH> /BC. /BC/BC/BC/BC/BH/BL/BC /BK/BD/BU/BT /BV/C3 /BC/BF /BU/C7/CA/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BC/BC/BC/BC/BC/BC/BH/BH /BL/BC /BK/BE/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /BW /BT/C5/BT/BK/BD/BU/BT /BV/C3 /BC/BF /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/CU /D9/D2/D7/D8/CP/CQ/D0/CT /D2/D9/CR/D0/CX/CS/CT/D7 /D0/CT/CU/D8 /CP/CU/D8/CT/D6 /C6/C6 /CS/CT/CR/CP /DD/D7 /D3/CU /D4/CP /D6/CT/D2/D8 /BD/BE/BV/B8 /BD/BF/BV/B8/BD/BI/C7 /D2/D9/CR/D0/CT/CX/BA /CC/CW/CT/D7/CT /CP /D6/CT /CK/CX/D2/DA/CX/D7/CX/CQ/D0/CT /CR/CW/CP/D2/D2/CT/D0Ꜽ /D0/CX/D1/CX/D8/D7/BA/BK/BE/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BU /D0/D3 /D3/CZ/D7 /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU /CP /BD/BE/BJ/BH/BE /CC /CT /D2/D9/CR/D0/CT/D9/D7 /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D8/CW/CT /CS/CX/D7/CP/D4/D4 /CT/CP /D6/CP/D2/CR/CT /D3/CU /CP/D4/D4 /D4/CP/CX/D6 /CX/D2 /D8/CW/CT /D3/D8/CW/CT/D6/DB/CX/D7/CT/B9/D7/D8/CP/CQ/D0/CT /BD/BE/BL/BH/BG /CG/CT /D2/D9/CR/D0/CT/D9/D7/BA /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB /D4 /C8 /BT/CA/CC/C1/BT/C4 /C5/BX/BT/C6/C4/C1/CE/BX/CB/CC/CW/CT /CK/D4/CP /D6/D8/CX/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CTꜼ /D0/CX/D1/CX/D8/D7 /D8/CP/CQ/D9/D0/CP/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 τ /BB/BU/CX /B8 /DB/CW/CT/D6/CT τ /CX/D7 /D8/CW/CT /D8/D3/D8/CP/D0 /D1/CT/CP/D2 /D0/CX/CU/CT /CU/D3 /D6 /D8/CW/CT /CP/D2/D8/CX/D4 /D6/D3/D8/D3/D2 /CP/D2/CS /BU/CX /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/CU/D3 /D6 /D8/CW/CT /D1/D3 /CS/CT /CX/D2 /D5/D9/CT/D7/D8/CX/D3/D2/BA τ/parenleftbig /D4→ /CT−γ/parenrightbig τ/BJ/BJ τ/parenleftbig /D4→ /CT−γ/parenrightbig τ/BJ/BJ τ/parenleftbig /D4→ /CT−γ/parenrightbig τ/BJ/BJ τ/parenleftbig /D4→ /CT−γ/parenrightbig τ/BJ/BJ/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ× /BD/BC /BH > /BJ× /BD/BC /BH> /BJ× /BD/BC /BH > /BJ× /BD/BC /BH/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BK/BG/BK /BL/BH /BZ/BX/BX/CA /BL/BG /BV/BT/C4/C7 /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→µ−γ/parenrightbig τ/BJ/BK τ/parenleftbig /D4→µ−γ/parenrightbig τ/BJ/BK τ/parenleftbig /D4→µ−γ/parenrightbig τ/BJ/BK τ/parenleftbig /D4→µ−γ/parenrightbig τ/BJ/BK/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BH× /BD/BC /BG> /BH× /BD/BC /BG> /BH× /BD/BC /BG> /BH× /BD/BC /BG/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH. /BC× /BD/BC /BG/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→ /CT−π /BC/parenrightbig τ/BJ/BL τ/parenleftbig /D4→ /CT−π /BC/parenrightbig τ/BJ/BL τ/parenleftbig /D4→ /CT−π /BC/parenrightbig τ/BJ/BL τ/parenleftbig /D4→ /CT−π /BC/parenrightbig τ/BJ/BL/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG× /BD/BC /BH > /BG× /BD/BC /BH> /BG× /BD/BC /BH > /BG× /BD/BC /BH/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BH/BG /BL/BH /BZ/BX/BX/CA /BL/BG /BV/BT/C4/C7 /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→µ−π /BC/parenrightbig τ/BK/BC τ/parenleftbig /D4→µ−π /BC/parenrightbig τ/BK/BC τ/parenleftbig /D4→µ−π /BC/parenrightbig τ/BK/BC τ/parenleftbig /D4→µ−π /BC/parenrightbig τ/BK/BC/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BH× /BD/BC /BG > /BH× /BD/BC /BG> /BH× /BD/BC /BG > /BH× /BD/BC /BG/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BK× /BD/BC /BG/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→ /CT−η/parenrightbig τ/BK/BD τ/parenleftbig /D4→ /CT−η/parenrightbig τ/BK/BD τ/parenleftbig /D4→ /CT−η/parenrightbig τ/BK/BD τ/parenleftbig /D4→ /CT−η/parenrightbig τ/BK/BD/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE× /BD/BC /BG > /BE× /BD/BC /BG> /BE× /BD/BC /BG > /BE× /BD/BC /BG/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BJ/BD /BL/BH /BZ/BX/BX/CA /BL/BG /BV/BT/C4/C7 /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 /BD/BC/BI/BL /BD/BC/BI/BL/BD/BC/BI/BL /BD/BC/BI/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D4 /B8 /D2 τ/parenleftbig /D4→µ−η/parenrightbig τ/BK/BE τ/parenleftbig /D4→µ−η/parenrightbig τ/BK/BE τ/parenleftbig /D4→µ−η/parenrightbig τ/BK/BE τ/parenleftbig /D4→µ−η/parenrightbig τ/BK/BE/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK× /BD/BC /BF > /BK× /BD/BC /BF> /BK× /BD/BC /BF > /BK× /BD/BC /BF/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ. /BL× /BD/BC /BF/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→ /CT−/C3 /BC/CB/parenrightbig τ/BK/BF τ/parenleftbig /D4→ /CT−/C3 /BC/CB/parenrightbig τ/BK/BF τ/parenleftbig /D4→ /CT−/C3 /BC/CB/parenrightbig τ/BK/BF τ/parenleftbig /D4→ /CT−/C3 /BC/CB/parenrightbig τ/BK/BF/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL/BC/BC> /BL/BC/BC> /BL/BC/BC> /BL/BC/BC/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BL /BL/BH /BZ/BX/BX/CA /BL/BG /BV/BT/C4/C7 /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→µ−/C3 /BC/CB/parenrightbig τ/BK/BG τ/parenleftbig /D4→µ−/C3 /BC/CB/parenrightbig τ/BK/BG τ/parenleftbig /D4→µ−/C3 /BC/CB/parenrightbig τ/BK/BG τ/parenleftbig /D4→µ−/C3 /BC/CB/parenrightbig τ/BK/BG/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG× /BD/BC /BF> /BG× /BD/BC /BF> /BG× /BD/BC /BF> /BG× /BD/BC /BF/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BF× /BD/BC /BF/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→ /CT−/C3 /BC/C4/parenrightbig τ/BK/BH τ/parenleftbig /D4→ /CT−/C3 /BC/C4/parenrightbig τ/BK/BH τ/parenleftbig /D4→ /CT−/C3 /BC/C4/parenrightbig τ/BK/BH τ/parenleftbig /D4→ /CT−/C3 /BC/C4/parenrightbig τ/BK/BH/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL× /BD/BC /BF > /BL× /BD/BC /BF> /BL× /BD/BC /BF > /BL× /BD/BC /BF/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL /BL/BH /BZ/BX/BX/CA /BL/BG /BV/BT/C4/C7 /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ/CT /CP /D1 τ/parenleftbig /D4→µ−/C3 /BC/C4/parenrightbig τ/BK/BI τ/parenleftbig /D4→µ−/C3 /BC/C4/parenrightbig τ/BK/BI τ/parenleftbig /D4→µ−/C3 /BC/C4/parenrightbig τ/BK/BI τ/parenleftbig /D4→µ−/C3 /BC/C4/parenrightbig τ/BK/BI/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ× /BD/BC /BF > /BJ× /BD/BC /BF> /BJ× /BD/BC /BF > /BJ× /BD/BC /BF/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BI. /BH× /BD/BC /BF/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→ /CT−γγ/parenrightbig τ/BK/BJ τ/parenleftbig /D4→ /CT−γγ/parenrightbig τ/BK/BJ τ/parenleftbig /D4→ /CT−γγ/parenrightbig τ/BK/BJ τ/parenleftbig /D4→ /CT−γγ/parenrightbig τ/BK/BJ/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE× /BD/BC /BG> /BE× /BD/BC /BG> /BE× /BD/BC /BG> /BE× /BD/BC /BG/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→µ−γγ/parenrightbig τ/BK/BK τ/parenleftbig /D4→µ−γγ/parenrightbig τ/BK/BK τ/parenleftbig /D4→µ−γγ/parenrightbig τ/BK/BK τ/parenleftbig /D4→µ−γγ/parenrightbig τ/BK/BK/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE× /BD/BC /BG > /BE× /BD/BC /BG> /BE× /BD/BC /BG > /BE× /BD/BC /BG/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE. /BF× /BD/BC /BG/BL/BC /C0/CD /BL/BK /BU /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→ /CT−ρ/parenrightbig τ/BK/BL τ/parenleftbig /D4→ /CT−ρ/parenrightbig τ/BK/BL τ/parenleftbig /D4→ /CT−ρ/parenrightbig τ/BK/BL τ/parenleftbig /D4→ /CT−ρ/parenrightbig τ/BK/BL/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BC/BC /BL/BC /BK/BF/BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1/BK/BF/CC/CW/CX/D7 /BZ/BX/BX/CA /BC/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CW/CP/D7 /CQ /CT/CT/D2 /DB/CX/D8/CW/CS/D6/CP /DB/D2/BN /D7/CT/CT /BZ/BX/BX/CA /BC/BC /BV /BA τ/parenleftbig /D4→ /CT−ω/parenrightbig τ/BL/BC τ/parenleftbig /D4→ /CT−ω/parenrightbig τ/BL/BC τ/parenleftbig /D4→ /CT−ω/parenrightbig τ/BL/BC τ/parenleftbig /D4→ /CT−ω/parenrightbig τ/BL/BC/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BC/BC> /BE/BC/BC> /BE/BC/BC> /BE/BC/BC/BL/BC /BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1 τ/parenleftbig /D4→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BL/BD τ/parenleftbig /D4→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BL/BD τ/parenleftbig /D4→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BL/BD τ/parenleftbig /D4→ /CT−/C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig τ/BL/BD/CE /BT/C4/CD/BX /B4/DD /CT/CP /D6/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD× /BD/BC /BF/BL/BC /BK/BG/BZ/BX/BX/CA /BC/BC /BT/C8/BX/CG /BK. /BL /BZ/CT/CE/BB /CR /D4 /CQ /CT/CP/D1/BK/BG/CC/CW/CX/D7 /BZ/BX/BX/CA /BC/BC /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CW/CP/D7 /CQ /CT/CT/D2 /DB/CX/D8/CW/CS/D6/CP /DB/D2/BN /D7/CT/CT /BZ/BX/BX/CA /BC/BC /BV /BA /D4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /D4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/D4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /D4 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/BT/C3/C1 /BC/BI /C8/CA/C4 /BL/BI /BD/BC/BD/BK/BC/BE /CC/BA/BT/D6/CP/CZ/CX /CT/D8 /CP/D0/BA /B4/C3/CP/D1/C4/BT/C6/BW 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/CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /D2 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D2 /C5/BT/CB/CB /B4/C5/CT/CE/B5/D2 /C5/BT/CB/CB /B4/C5/CT/CE/B5 /D2 /C5/BT/CB/CB /B4/C5/CT/CE/B5/CC/CW/CT /D1/CP/D7/D7 /CX/D7 /CZ/D2/D3 /DB/D2 /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /CX/D2 /D9 /B4/CP/D8/D3/D1/CX/CR /D1/CP/D7/D7 /D9/D2/CX/D8/D7/B5 /D8/CW/CP/D2/CX/D2 /C5/CT/CE/BA /CC/CW/CT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/D6/D3/D1 /D9 /D8/D3 /C5/CT/CE/B8 /BD /D9 /BP /BL/BF/BD/BA/BG/BL/BG/BC/BG/BF ± /BC/BA/BC/BC/BC/BC/BK/BC/C5/CT/CE/BB /CR /BE/B4/C5/C7/C0/CA /BC/BH/B8 /D8/CW/CT /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/B5/B8 /CX/D2/DA/D3/D0/DA/CT/D7 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT/D0/DD/D4/D3/D3 /D6/D0/DD /CZ/D2/D3 /DB/D2 /CT/D0/CT/CR/D8/D6/D3/D2/CX/CR /CR/CW/CP /D6/CV/CT/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF/BL. /BH/BI/BH/BF/BI/BC ± /BC. /BC/BC/BC/BC/BK/BD /BL/BF/BL. /BH/BI/BH/BF/BI/BC ± /BC. /BC/BC/BC/BC/BK/BD/BL/BF/BL. /BH/BI/BH/BF/BI/BC ± /BC. /BC/BC/BC/BC/BK/BD /BL/BF/BL. /BH/BI/BH/BF/BI/BC ± /BC. /BC/BC/BC/BC/BK/BD/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BF/BL. /BH/BI/BH/BF/BF/BD ± /BC. /BC/BC/BC/BC/BF/BJ /BD/C3/BX/CB/CB/C4/BX/CA /BL/BL /CB/C8/BX/BV /D2/D4→ /CSγ/BL/BF/BL. /BH/BI/BH/BF/BF/BC ± /BC. /BC/BC/BC/BC/BF/BK /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BL/BF/BL. /BH/BI/BH/BI/BH ± /BC. /BC/BC/BC/BE/BK /BE, /BF/BW/C1/BY/C1/C4/C1/C8/C8/C7 /BL/BG /CC/CA/BT/C8 /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BL/BF/BL. /BH/BI/BH/BI/BF ± /BC. /BC/BC/BC/BE/BK /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BL/BF/BL. /BH/BI/BH/BI/BG ± /BC. /BC/BC/BC/BE/BK /BF, /BG/BZ/CA/BX/BX/C6/BX /BK/BI /CB/C8/BX/BV /D2/D4→ /CSγ/BL/BF/BL. /BH/BJ/BF/BD ± /BC. /BC/BC/BE/BJ /BF/BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT /BD/BC/BJ/BC /BD/BC/BJ/BC/BD/BC/BJ/BC /BD/BC/BJ/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D2 /BD/CF /CT /D9/D7/CT /D8/CW/CT /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /D9/B9/D8/D3/B9/C5/CT/CE /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /B4/D7/CT/CT /D8/CW/CT /CW/CT/CP/CS/CX/D2/CV /CP/CQ /D3/DA/CT/B5 /D8/D3/CV/CT/D8 /D8/CW/CX/D7 /D1/CP/D7/D7 /CX/D2 /C5/CT/CE /CU/D6/D3/D1 /D8/CW/CT /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS /C3/BX/CB/CB/C4/BX/CA /BL/BL /DA/CP/D0/D9/CT /D3/CU/BD. /BC/BC/BK/BI/BI/BG/BL/BD/BI/BF/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BK/BE /D9/BA/BE/CC /CW /CT /D1 /CP /D7 /D7/CX /D7/CZ /D2 /D3 /DB/D2 /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /CX/D2 /D9/BM /D1 /BP/BD. /BC/BC/BK/BI/BI/BG/BL/BE/BF/BH ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BE/BF /D9/BA/CF /CT /D9/D7/CT /D8/CW/CT /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /CR/D3/D2/DA/CT/D6/D7/CX/D3/D2 /CU/CP/CR/D8/D3 /D6 /D8/D3 /CV/CT/D8 /D8/CW/CT /D1/CP/D7/D7 /CX/D2 /C5/CT/CE/BA/BF/CC/CW/CT/D7/CT /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /CP /D6/CT /D2/D3/D8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT /D1/D2− /D1/D4 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ /CT/D0/D3 /DB/BA/BG/CC/CW/CT /D1/CP/D7/D7 /CX/D7 /CZ/D2/D3 /DB/D2 /D1/D9/CR/CW /D1/D3 /D6/CT /D4 /D6/CT/CR/CX/D7/CT/D0/DD /CX/D2 /D9/BM /D1 /BP/BD. /BC/BC/BK/BI/BI/BG/BL/BD/BL ± /BC. /BC/BC/BC/BC/BC/BC/BC/BD/BG /D9/BA /D2 /C5/BT/CB/CB /D2 /C5/BT/CB/CB /D2 /C5/BT/CB/CB /D2 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF/BL. /BG/BK/BH± /BC. /BC/BH/BD /BL/BF/BL. /BG/BK/BH± /BC. /BC/BH/BD/BL/BF/BL. /BG/BK/BH± /BC. /BC/BH/BD /BL/BF/BL. /BG/BK/BH± /BC. /BC/BH/BD/BH/BL /BH/BV/CA/BX/CB/CC/C1 /BK/BI /C0/BU/BV /D4/D4→ /D2/D2/BH/CC/CW/CX/D7 /CX/D7 /CP /CR/D3 /D6/D6/CT/CR/D8/CT/CS /D6/CT/D7/D9/D0/D8 /B4/D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/B5/BA /CC/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0/BA /CC/CW/CT /D1/CP/DC/CX/D1/D9/D1/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CX/D7 /BC/BA/BC/BE/BL /C5/CT/CE/BA /B4 /D1/D2− /D1 /D2 /B5/BB /D1/D2 /B4 /D1/D2− /D1 /D2 /B5/BB /D1/D2 /B4 /D1/D2− /D1 /D2 /B5/BB /D1/D2 /B4 /D1/D2− /D1 /D2 /B5/BB /D1/D2/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D2 /CP/D2/CS /D2 /D1/CP/D7/D7/CT/D7/B8 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /B4/BL± /BH/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4/BL± /BH/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B4/BL± /BH/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B4/BL± /BH/B5× /BD/BC− /BH/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /D1/D2− /D1/D4 /D1/D2− /D1/D4 /D1/D2− /D1/D4 /D1/D2− /D1/D4/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BL/BF/BF/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH /BD. /BE/BL/BF/BF/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH/BD. /BE/BL/BF/BF/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH /BD. /BE/BL/BF/BF/BF/BD/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BH /BI/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BL/BF/BF/BF/BD/BK ± /BC. /BC/BC/BC/BC/BC/BC/BH /BJ/C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD. /BE/BL/BF/BF/BD/BK ± /BC. /BC/BC/BC/BC/BC/BL /BK/BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BD. /BE/BL/BF/BF/BF/BE/BK ± /BC. /BC/BC/BC/BC/BC/BJ/BE /BZ/CA/BX/BX/C6/BX /BK/BI /CB/C8/BX/BV /D2/D4→ /CSγ/BD. /BE/BL/BF/BG/BE/BL ± /BC. /BC/BC/BC/BC/BF/BI /BV/C7/C0/BX/C6 /BJ/BF /CA/CE/CD/BX /BD/BL/BJ/BF /BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT/BI/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /C5/C7/C0/CA /BC/BH /D6/CP/D8/CX/D3 /D1/D2 /BB /D1/D4 /BP/BD. /BC/BC/BD/BF/BJ/BK/BG/BD/BK/BJ/BC ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BH/BK/BA/CX/D2 /D9/B8 /D1/D2− /D1/D4 /BP/B4 /BD. /BF/BK/BK/BG/BG/BK/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BI/B5 × /BD/BC− /BF/D9/BA/BJ/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /C5/C7/C0/CA /BL/BL /D6/CP/D8/CX/D3 /D1/D2 /BB /D1/D4 /BP/BD. /BC/BC/BD/BF/BJ/BK/BG/BD/BK/BK/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BC/BH/BK/BA/C1/D2 /D9/B8 /D1/D2− /D1/D4 /BP/B4 /BD. /BF/BK/BK/BG/BG/BK/BL ± /BC. /BC/BC/BC/BC/BC/BC/BI/B5 × /BD/BC− /BF/D9/BA/BK/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CQ /DD /D9/D7 /CU/D6/D3/D1 /D8/CW/CT /BV/C7/C0/BX/C6 /BK/BJ /D6/CP/D8/CX/D3 /D1/D2 /BB /D1/D4 /BP/BD. /BC/BC/BD/BF/BJ/BK/BG/BC/BG ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BL/BA /C1/D2/D9/B8 /D1/D2− /D1/D4 /BP/BC. /BC/BC/BD/BF/BK/BK/BG/BF/BG ± /BC. /BC/BC/BC/BC/BC/BC/BC/BC/BL /D9/BA /D2 /C5/BX/BT/C6/C4/C1/BY/BX /D2 /C5/BX/BT/C6/C4/C1/BY/BX/D2 /C5/BX/BT/C6/C4/C1/BY/BX /D2 /C5/BX/BT/C6/C4/C1/BY/BX/CF /CT/D2 /D3 /DB /CR/D3/D1/D4/CX/D0/CT /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT/B8 /D2/D3/D8 /D8/CW/D3/D7/CT /CX/D2/B9/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /CS/CT/CR/CP /DD/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BY /D3 /D6 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/B8 /DB /CT /D3/D2/D0/DD /D9/D7/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6 /D0/CT/D7/D7 /D8/CW/CP/D2 /BD/BC /D7/BA/CC/CW/CT /D1/D3/D7/D8 /D6/CT/CR/CT/D2/D8 /D6/CT/D7/D9/D0/D8/B8 /D8/CW/CP/D8 /D3/CU /CB/BX/CA/BX/BU/CA/C7 /CE /BC/BH/B8 /CX/D7 /D7/D3 /CU/CP /D6 /CU/D6/D3/D1 /D3/D8/CW/CT/D6 /D6/CT/D7/D9/D0/D8/D7/D8/CW/CP/D8 /CX/D8 /D1/CP/CZ /CT/D7 /D2/D3 /D7/CT/D2/D7/CT /D8/D3 /CX/D2/CR/D0/D9/CS/CT /CX/D8 /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT/BA /C1/D8 /CX/D7 /D9/D4 /D8/D3 /DB /D3 /D6/CZ /CT/D6/D7 /CX/D2/D8/CW/CX/D7 /AC/CT/D0/CS /D8/D3 /D6/CT/D7/D3/D0/DA/CT /D8/CW/CX/D7 /CX/D7/D7/D9/CT/BA /CD/D2/D8/CX/D0 /D8/CW/CX/D7 /D1/CP/CY/D3 /D6 /CS/CX/D7/CP/CV/D6/CT/CT/D1/CT/D2/D8 /CX/D7 /D9/D2/CS/CT/D6/D7/D8/D3 /D3 /CS/D3/D9/D6 /D4 /D6/CT/D7/CT/D2/D8 /CP/DA/CT/D6/CP/CV/CT /D3/CU /BK/BK/BH . /BJ± /BC. /BK /D7 /D1/D9/D7/D8 /CQ /CT /D7/D9/D7/D4 /CT/CR/D8/BA/BY /D3 /D6 /D6/CT/CR/CT/D2/D8 /D6/CT/DA/CX/CT/DB/D7 /D3/CU /D2/CT/D9/D8/D6/D3/D2 /D4/CW/DD/D7/CX/CR/D7/B8 /D7/CT/CT /C6/C1/BV/C7 /BC/BH /BT /CP/D2/CS /CB/BX/CE/BX/CA/C1/C2/C6/CB /BC/BI/BA/C4/CX/D1/CX/D8/D7 /D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT/D7 /CU/D3 /D6 /CQ /D3/D9/D2/CS /D2/CT/D9/D8/D6/D3/D2/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /CK /D4 /C8 /BT/CA/CC/C1/BT/C4/C5/BX/BT/C6 /C4/C1/CE/BX/CB/BAꜼ/CE /BT/C4/CD/BX /B4/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BK/BH. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BK/BH. /BJ± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BK/BH. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BK/BK/BH. /BJ± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BK/BK/BI. /BF± /BD. /BE± /BF. /BE /C6/C1/BV/C7 /BC/BH /BV/C6/CC/CA /C1/D2/B9/CQ /CT/CP/D1 /D2 /B8 /D8/D6/CP/D4/D4 /CT/CS /D4/BK/BK/BH. /BG± /BC. /BL± /BC. /BG /BT/CA/CI/CD/C5/BT/C6/C7 /CE /BC/BC /BV/C6/CC/CA /CD/BV/C6 /CS/D3/D9/CQ/D0/CT /CQ /D3/D8/D8/D0/CT/BK/BK/BL. /BE± /BF. /BC± /BF. /BK /BU/CH/CA/C6/BX /BL/BI /BV/C6/CC/CA /C8 /CT/D2/D2/CX/D2/CV /D8/D6/CP/D4/BK/BK/BE. /BI± /BE. /BJ /BL/C5/BT/C5/C8/BX /BL/BF /BV/C6/CC/CA /BZ/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D4/BK/BK/BK. /BG± /BF. /BD± /BD. /BD /C6/BX/CB/CE/C1/CI/C0/BX/CE/BA/BA/BA /BL/BE /BV/C6/CC/CA /BZ/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D4/BK/BK/BJ. /BI± /BF. /BC /C5/BT/C5/C8/BX /BK/BL /BV/C6/CC/CA /BZ/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D4/BK/BL/BD± /BL /CB/C8/C1/CE /BT/C3 /BK/BK /BV/C6/CC/CA /BU/CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BJ/BK. /BH± /BC. /BJ± /BC. /BF /BD/BC/CB/BX/CA/BX/BU/CA/C7 /CE /BC/BH /BV/C6/CC/CA /BZ/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D8/D6/CP/D4/BK/BK/BI. /BK± /BD. /BE± /BF. /BE /BW/BX/CF/BX/CH /BC/BF /BV/C6/CC/CA /CB/CT/CT /C6/C1/BV/C7 /BC/BH/BK/BK/BK. /BG± /BE. /BL /BT/C4/BY/C1/C5/BX/C6/C3 /C7 /CE/BL /BC /BV/C6/CC/CA /CB/CT/CT /C6/BX/CB/CE/C1/CI/C0/BX/CE/CB/C3/C1 /C1 /BL/BE/BK/BL/BF. /BI± /BF. /BK± /BF. /BJ /BU/CH/CA/C6/BX /BL/BC /BV/C6/CC/CA /CB/CT/CT /BU/CH/CA/C6/BX /BL/BI/BK/BJ/BK± /BE/BJ± /BD/BG /C3 /C7/CB/CB/BT/C3 /C7 /CF/BA/BA/BA /BK/BL /CC/C8/BV /C8/D9/D0/D7/CT/CS /CQ /CT/CP/D1/BK/BJ/BJ± /BD/BC /C8 /BT /CD/C4 /BK/BL /BV/C6/CC/CA /CB/D8/D3 /D6/CP/CV/CT /D6/CX/D2/CV/BK/BJ/BI± /BD/BC± /BD/BL /C4/BT/CB/CC /BK/BK /CB/C8/BX/BV /C8/D9/D0/D7/CT/CS /CQ /CT/CP/D1/BL/BC/BF± 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/BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BL/BD/BF/BC/BG/BE/BJ/BF ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH − /BD. /BL/BD/BF/BC/BG/BE/BJ/BF ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH − /BD. /BL/BD/BF/BC/BG/BE/BJ/BF ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH − /BD. /BL/BD/BF/BC/BG/BE/BJ/BF ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH/C5/C7/C0/CA /BC/BH /CA/CE/CD/BX /BE/BC/BC/BE /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD. /BL/BD/BF/BC/BG/BE/BJ/BE ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH /C5/C7/C0/CA /BL/BL /CA/CE/CD/BX /BD/BL/BL/BK /BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT − /BD. /BL/BD/BF/BC/BG/BE/BJ/BH ± /BC. /BC/BC/BC/BC/BC/BC/BG/BH /BV/C7/C0/BX/C6 /BK/BJ /CA/CE/CD/BX /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT/DA /CP /D0 /D9 /CT − /BD. /BL/BD/BF/BC/BG/BE/BJ/BJ ± /BC. /BC/BC/BC/BC/BC/BC/BG/BK /BD/BE/BZ/CA/BX/BX/C6/BX /BK/BE /C5/CA/CB/BD/BE/BZ/CA/BX/BX/C6/BX /BK/BE /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D1/D3/D1/CT/D2/D8 /D8/D3 /CQ/CT /B4/BD. /BC/BG/BD/BK/BJ/BH/BI/BG ± /BC. /BC/BC/BC/BC/BC/BC/BE/BI/B5 × /BD/BC− /BF/BU/D3/CW/D6/D1/CP/CV/D2/CT/D8/D3/D2/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CP/CQ /D3/DA/CT /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV /D8/CW/CX/D7 /CQ /DD /D1/D4 /BB /D1/CT /BP /BD/BK/BF/BI . /BD/BH/BE/BJ/BC/BD ±/BC. /BC/BC/BC/BC/BF/BJ /B4/D8/CW/CT /BD/BL/BK/BI/BV/C7/BW /BT /CC /BT /DA/CP/D0/D9/CT /CU/D6/D3/D1 /BV/C7/C0/BX/C6 /BK/BJ/B5/BA /D2 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /D2 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC/D2 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC /D2 /BX/C4/BX/BV/CC/CA/C1/BV /BW/C1/C8/C7/C4/BX /C5/C7/C5/BX/C6/CC/BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CQ /D3/D8/CW /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS /C8 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/BT /D2/D9/D1/CQ /CT/D6 /D3/CU /CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CB/CT/CT /CA/BT/C5/CB/BX/CH /BL/BC /CP/D2/CS/BZ/C7/C4/CD/BU /BL/BG /CU/D3 /D6 /D6/CT/DA/CX/CT/DB/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BE/BH/CT /CR/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE/BL< /BC. /BE/BL< /BC. /BE/BL< /BC. /BE/BL/BL/BC /BD/BF/BU/BT/C3/BX/CA /BC/BI /C5/CA/CB /CD/BV/C6/B3/D7/B8 /CW ν /BP/BEµ/D2 /BU± /BE /CS/D2 /BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BI/BF /BL/BC /BD/BG/C0/BT/CA/CA/C1/CB /BL/BL /C5/CA/CB /CS /BP/B4− /BC. /BD± /BC. /BF/BI/B5× /BD/BC− /BE/BH < /BC. /BL/BJ /BL/BC /BT/C4 /CC /BT/CA/BX/CE /BL/BI /C5/CA/CB /B4/B7 /BC. /BE/BI± /BC. /BG/BC± /BC. /BD/BI/B5× /BD/BC− /BE/BH < /BD. /BD /BL/BH /BT/C4 /CC /BT/CA/BX/CE /BL/BE 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/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /D2 /C5/BX/BT/C6/B9/CB/C9/CD/BT/CA/BX /BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CC/CW/CT /D1/CT/CP/D2/B9/D7/D5/D9/CP /D6/CT /CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2/B8/angbracketleftbig/D6 /BE/D2/angbracketrightbig/B8 /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT/D2/CT/D9/D8/D6/D3/D2/B9/CT/D0/CT/CR/D8/D6/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /D0/CT/D2/CV/D8/CW /CQ/D2/CT /CQ /DD/angbracketleftbig/D6 /BE/D2/angbracketrightbig/BP /BF/B4 /D1/CT /CP/BC /BB /D1/D2 /B5 /CQ/D2/CT /B8/DB/CW/CT/D6/CT /D1/CT /CP/D2/CS /D1/D2 /CP /D6/CT /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2/B8 /CP/D2/CS /CP/BC /CX/D7/D8/CW/CT /BU/D3/CW/D6 /D6/CP/CS/CX/D9/D7/BA /C6/D9/D1/CT/D6/CX/CR/CP/D0/D0/DD /B8/angbracketleftbig/D6 /BE/D2/angbracketrightbig/BP/BK /BI. /BF/BG /CQ/D2/CT /B8/CX /CU /DB /CT /D9/D7/CT /CP/BC /CU/D3 /D6 /CP /D2/D9/CR/D0/CT/D9/D7/DB/CX/D8/CW /CX/D2/AC/D2/CX/D8/CT /D1/CP/D7/D7/BA/CE /BT/C4/CD/BX /B4/CU/D1 /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD/BI/BD± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BI/BD± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BI/BD± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BI/BD± /BC. /BC/BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BD/BD/BH± /BC. /BC/BC/BE± /BC. /BC/BC/BF /C3 /C7/C8/BX/BV/C3/CH /BL/BJ /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C8/CQ/B5 − /BC. /BD/BE/BG± /BC. /BC/BC/BF± /BC. /BC/BC/BH /C3 /C7/C8/BX/BV/C3/CH /BL/BJ /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/BU/CX/B5 − /BC. /BD/BD/BG± /BC. /BC/BC/BF /C3 /C7/BX/CB/CC/BX/CA /BL/BH /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C8/CQ/B8 /BU/CX/B5 − /BC. /BD/BF/BG± /BC. /BC/BC/BL /BT/C4/BX/C3/CB/BT/C6/BW/CA/BA/BA/BA /BK/BI /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/BU/CX/B5 − /BC. /BD/BD/BH± /BC. /BC/BC/BF /BD/BH/C3/CA/C7/C0/C6 /BJ/BF /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C6/CT/B8 /BT/D6/B8 /C3/D6/B8 /CG/CT/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BD/BF± /BC. /BC/BC/BF± /BC. /BC/BC/BG /C3 /C7/C8/BX/BV/C3/CH /BL/BH /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C8/CQ/B5 − /BC. /BD/BD/BG± /BC. /BC/BC/BF /C3 /C7/BX/CB/CC/BX/CA /BK/BI /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C8/CQ/B8 /BU/CX/B5 − /BC. /BD/BD/BK± /BC. /BC/BC/BE /C3 /C7/BX/CB/CC/BX/CA /BJ/BI /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C8/CQ/B5 − /BC. /BD/BE/BC± /BC. /BC/BC/BE /C3 /C7/BX/CB/CC/BX/CA /BJ/BI /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/BU/CX/B5 − /BC. /BD/BD/BI± /BC. /BC/BC/BF /C3/CA/C7/C0/C6 /BI/BI /D2/CT /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /B4/C6/CT/B8 /BT/D6/B8 /C3/D6/B8 /CG/CT/B5/BD/BH/CC/CW/CX/D7 /DA/CP/D0/D9/CT /CX/D7 /CP/D7 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CQ /DD/C3 /C7/BX/CB/CC/BX/CA /BJ/BI/BA WEIGHTED AVERAGE -0.1161 ±0.0022 (Error scaled by 1.3) KROHN 73 0.1ALEKSANDR... 86 3.9KOESTER 95 0.5KOPECKY 97 1.8KOPECKY 97 0.1χ2 6.5 (Confidence Level = 0.164) -0.15 -0.14 -0.13 -0.12 -0.11 -0.1 -0.09/D2 /D1/CT/CP/D2/B9/D7/D5/D9/CP /D6/CT /CR/CW/CP /D6/CV/CT /D6/CP/CS/CX/D9/D7 /BD/BC/BJ/BD /BD/BC/BJ/BD/BD/BC/BJ/BD /BD/BC/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D2 /D2 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D2 /D2 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D2 /D2 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D2 /D2 /BX/C4/BX/BV/CC/CA/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH α/D2/BY /D3/D0/D0/D3 /DB/CX/D2/CV /CX/D7 /D8/CW/CT /CT/D0/CT/CR/D8/D6/CX/CR /D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DDα/D2 /CS/CT/AC/D2/CT/CS /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /D8/CW/CT /CX/D2/CS/D9/CR/CT/CS /CT/D0/CT/CR/D8/D6/CX/CR /CS/CX/D4 /D3/D0/CT/D1/D3/D1/CT/D2/D8 /CQ /DD/BW /BW/BW /BW/BP/BGπ/epsilon1/BCα/D2 /BX /BX/BX /BX/BA/BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB/B8 /D7/CT/CT /CB/BV/C0/C5/C1/BX/BW/C5/BT /CH/BX/CA /BK/BL/BA/BY /D3 /D6 /CP /DA/CT/D6/DD /CR/D3/D1/D4/D0/CT/D8/CT /D6/CT/DA/CX/CT/DB /D3/CU /D8/CW/CT /CK/D4 /D3/D0/CP /D6/CX/DE/CP/CQ/CX/D0/CX/D8 /DD /D3/CU /D8/CW/CT /D2/D9/CR/D0/CT/D3/D2 /CP/D2/CS /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/B9/D8/CT/D6/CX/D2/CV/B8Ꜽ /D7/CT/CT /CB/BV/C0/CD/C5/BT /BV/C0/BX/CA /BC/BH/BA /C0/CX/D7 /D6/CT/CR/D3/D1/D1/CT/D2/CS/CT/CS /DA/CP/D0/D9/CT/D7 /CU/D3 /D6 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /CP /D6/CTα/D2 /BP/B4/BD/BE. /BH± /BD. /BJ/B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CSβ/D2 /BP/B4 /BE /BA /BJ ∓ /BD/BA/BK/B5× /BD/BC− /BG/CU/D1 /BF/B8 /DB/CW/CX/CR/CW /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6/CP/DA/CT/D6/CP/CV/CT/D7 /DB/CX/D8/CW/CX/D2 /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BG/CU/D1 /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD. /BI± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD. /BI± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD. /BI± /BD. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BE. /BH± /BD. /BK /B7/BD. /BI − /BD. /BF /BD/BI/C3 /C7/CB/CB/BX/CA/CC /BC/BF /BV/C6/CC/CA γ /CS→γ /D4/D2/BK. /BK± /BE. /BG± /BF. /BC /BD/BJ/C4/CD/C6/BW/C1/C6 /BC/BF /BV/C6/CC/CA γ /CS→γ /CS/BD/BE. /BC± /BD. /BH± /BE. /BC /CB/BV/C0/C5/C1/BX/BW/C5/BA/BA/BA /BL/BD /BV/C6/CC/CA /D2 /C8/CQ /D8/D6/CP/D2/D7/D1/CX/D7/D7/CX/D3/D2/BD/BC. /BJ /B7 /BF. /BF − /BD/BC. /BJ /CA/C7/CB/BX /BL/BC /BU /BV/C6/CC/CA γ /CS→γ /D2/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF. /BI /BD/BK/C3 /C7/C4/BU /BC/BC /BV/C6/CC/CA γ /CS→γ /D2/D4/BC. /BC± /BH. /BC /BD/BL/C3 /C7/BX/CB/CC/BX/CA /BL/BH /BV/C6/CC/CA /D2 /C8/CQ/B8 /D2 /BU/CX /D8/D6/CP/D2/D7/D1/CX/D7/D7/CX/D3/D2/BD/BD. /BJ /B7 /BG. /BF − /BD/BD. /BJ /CA/C7/CB/BX /BL/BC /BV/C6/CC/CA /CB/CT/CT /CA/C7/CB/BX /BL/BC /BU/BK± /BD/BC /C3 /C7/BX/CB/CC/BX/CA /BK/BK /BV/C6/CC/CA /D2 /C8/CQ/B8 /D2 /BU/CX /D8/D6/CP/D2/D7/D1/CX/D7/D7/CX/D3/D2/BD/BE± /BD/BC /CB/BV/C0/C5/C1/BX/BW/C5/BA/BA/BA /BK/BK /BV/C6/CC/CA /D2 /C8/CQ/B8 /D2 /BV /D8/D6/CP/D2/D7/D1/CX/D7/D7/CX/D3/D2/BD/BI/C3 /C7/CB/CB/BX/CA/CC /BC/BF /CV/CT/D8/D7 α/D2−β/D2 /BP/B4/BL. /BK± /BF. /BI /B7/BE. /BD − /BD. /BD± /BE. /BE/B5× /BD/BC− /BG/CU/D1 /BF/B8 /CP/D2/CS /D9/D7/CT/D7 α/D2 /B7β/D2/BP/B4 /BD /BH . /BE± /BC. /BH/B5× /BD/BC− /BG/CU/D1 /BF/CU/D6/D3/D1 /C4/BX/CE /BV/C0/CD/C3 /BC/BC/BA /CC/CW/D9/D7 /D8/CW/CT /CT/D6/D6/D3 /D6/D7 /D3/D2 α/D2 /CP/D2/CSβ/D2 /CP /D6/CT/CP/D2/D8/CX/B9/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BD/BJ/C4/CD/C6/BW/C1/C6 /BC/BF /D1/CT/CP/D7/D9/D6/CT/D7 α/C6−β/C6 /BP/B4 /BI. /BG± /BE. /BG/B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CS /D9/D7/CT/D7 /CP/CR/CR/D9/D6/CP/D8/CT /DA/CP/D0/D9/CT/D7/CU/D3 /D6α/D4 /CP/D2/CSα/D4 /CP/D2/CS /CP /D4 /D6/CT/CR/CX/D7/CT /D7/D9/D1/B9/D6/D9/D0/CT /D6/CT/D7/D9/D0/D8 /CU/D3 /D6α/D2 /B7β/D2 /BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /CP /D1 /D3 /CS /CT /D0/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /B8 /CP/D2/CS /CT/D6/D6/D3 /D6/D7 /D3/D2 α/D2 /CP/D2/CSβ/D2 /CP /D6/CT /CP/D2/D8/CX/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BD/BK/C3 /C7/C4/BU /BC/BC /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /DB/CX/D8/CW /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BJ . /BI× /BD/BC− /BG/CU/D1 /BF/CQ/D9/D8 /D2/D3 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CU/D6/D3/D1/D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D0/D3/D2/CT/BA /BV/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CA/C7/CB/BX /BL/BC/B8 /D8/CW/CT /BD/B9 σ /D6/CP/D2/CV/CT /CX/D7 /B4/BJ . /BI/DF/BD /BG. /BC/B5×/BD/BC− /BG/CU/D1 /BF/BA/BD/BL/C3 /C7/BX/CB/CC/BX/CA /BL/BH /D9/D7/CT/D7 /D2/CP/D8/D9/D6/CP/D0 /C8/CQ /CP/D2/CS /D8/CW/CT /CX/D7/D3/D8/D3/D4 /CT/D7 /BE/BC/BK/B8 /BE/BC/BJ/B8 /CP/D2/CS /BE/BC/BI/BA /CB/CT/CT /D8/CW/CX/D7 /D4/CP/D4 /CT/D6 /CU/D3 /D6/CP/CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D1/CT/D8/CW/D3 /CS/D7 /D9/D7/CT/CS /CQ /DD/DA /CP /D6/CX/D3/D9/D7 /CV/D6/D3/D9/D4/D7 /D8/D3 /CT/DC/D8/D6/CP/CR/D8 α/D2 /CU/D6/D3/D1 /CS/CP/D8/CP/BA /D2 /C5/BT /BZ/C6/BX/CC/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH β/D2 /D2 /C5/BT /BZ/C6/BX/CC/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH β/D2 /D2 /C5/BT /BZ/C6/BX/CC/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH β/D2 /D2 /C5/BT /BZ/C6/BX/CC/C1/BV /C8/C7/C4/BT/CA/C1/CI/BT/BU/C1/C4/C1/CC/CH β/D2/CE /BT/C4/CD/BX /B4/BD/BC− /BG/CU/D1 /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BJ± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BJ± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BJ± /BE. /BC/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BD. /BK /B7/BD. /BF − /BD. /BI /BE/BC/C3 /C7/CB/CB/BX/CA/CC /BC/BF /BV/C6/CC/CA γ /CS→γ /D4/D2/BI. /BH± /BE. /BG± /BF. /BC /BE/BD/C4/CD/C6/BW/C1/C6 /BC/BF /BV/C6/CC/CA γ /CS→γ /CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BI /BE/BE/C3 /C7/C4/BU /BC/BC /BV/C6/CC/CA γ /CS→γ /D2/D4/BE/BC/C3 /C7/CB/CB/BX/CA/CC /BC/BF /CV/CT/D8/D7 α/D2−β/D2 /BP/B4/BL. /BK± /BF. /BI /B7/BE. /BD − /BD. /BD± /BE. /BE/B5× /BD/BC− /BG/CU/D1 /BF/B8 /CP/D2/CS /D9/D7/CT/D7 α/D2 /B7β/D2/BP/B4 /BD /BH . /BE± /BC. /BH/B5× /BD/BC− /BG/CU/D1 /BF/CU/D6/D3/D1 /C4/BX/CE /BV/C0/CD/C3 /BC/BC/BA /CC/CW/D9/D7 /D8/CW/CT /CT/D6/D6/D3 /D6/D7 /D3/D2 α/D2 /CP/D2/CSβ/D2 /CP /D6/CT/CP/D2/D8/CX/B9/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BE/BD/C4/CD/C6/BW/C1/C6 /BC/BF /D1/CT/CP/D7/D9/D6/CT/D7 α/C6−β/C6 /BP/B4 /BI. /BG± /BE. /BG/B5× /BD/BC− /BG/CU/D1 /BF/CP/D2/CS /D9/D7/CT/D7 /CP/CR/CR/D9/D6/CP/D8/CT /DA/CP/D0/D9/CT/D7/CU/D3 /D6α/D4 /CP/D2/CSα/D4 /CP/D2/CS /CP /D4 /D6/CT/CR/CX/D7/CT /D7/D9/D1/B9/D6/D9/D0/CT /D6/CT/D7/D9/D0/D8 /CU/D3 /D6α/D2 /B7β/D2 /BA /CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7 /CP /D1 /D3 /CS /CT /D0/D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /B8 /CP/D2/CS /CT/D6/D6/D3 /D6/D7 /D3/D2 α/D2 /CP/D2/CSβ/D2 /CP /D6/CT /CP/D2/D8/CX/CR/D3 /D6/D6/CT/D0/CP/D8/CT/CS/BA/BE/BE/C3 /C7/C4/BU /BC/BC /D3/CQ/D8/CP/CX/D2/D7 /D8/CW/CX/D7 /DA/CP/D0/D9/CT /DB/CX/D8/CW /CP/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BJ . /BI× /BD/BC− /BG/CU/D1 /BF/CQ/D9/D8 /D2/D3 /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /CU/D6/D3/D1/D8/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D0/D3/D2/CT/BA /BV/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CA/C7/CB/BX /BL/BC/B8 /D8/CW/CT /BD/B9 σ /D6/CP/D2/CV/CT /CX/D7 /B4/BD . /BE/DF /BJ. /BI/B5×/BD/BC− /BG/CU/D1 /BF/BA /D2 /BV/C0/BT/CA/BZ/BX /D2 /BV/C0/BT/CA/BZ/BX/D2 /BV/C0/BT/CA/BZ/BX /D2 /BV/C0/BT/CA/BZ/BX/CB/CT/CT /CP/D0/D7/D3 /CK/vextendsingle/vextendsingle/D5/D4 /B7 /D5/CT/vextendsingle/vextendsingle/BB /CT Ꜽ /CX/D2 /D8/CW/CT /D4 /D6/D3/D8/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BE/BD/CT /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG± /BD. /BD − /BC. /BG± /BD. /BD − /BC. /BG± /BD. /BD − /BC. /BG± /BD. /BD /BE/BF/BU/BT /CD/C5/BT/C6/C6 /BK/BK /BV/D3/D0/CS /D2 /CS/CT/AD/CT/CR/D8/CX/D3/D2 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BH± /BE/BE /BE/BG/BZ/BT/BX/C0/C4/BX/CA /BK/BE /BV/C6/CC/CA /BV/D3/D0/CS /D2 /CS/CT/AD/CT/CR/D8/CX/D3/D2/BE/BF/CC/CW/CT /BU/BT /CD/C5/BT/C6/C6 /BK/BK /CT/D6/D6/D3 /D6± /BD. /BD /CV/CX/DA/CT/D7 /D8/CW/CT /BI/BK/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP/CQ /D3/D9/D8 /D8/CW/CT /D8/CW/CT /DA/CP/D0/D9/CT − /BC. /BG/BA/BE/BG/CC/CW/CT /BZ/BT/BX/C0/C4/BX/CA /BK/BE /CT/D6/D6/D3 /D6± /BE/BE /CV/CX/DA/CT/D7 /D8/CW/CT /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/D7 /CP/CQ /D3/D9/D8 /D8/CW/CT /D8/CW/CT /DA/CP/D0/D9/CT − /BD/BH/BA /C4/C1/C5/C1/CC /C7/C6 /D2 /D2 /C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB /C4/C1/C5/C1/CC /C7/C6 /D2 /D2 /C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB/C4/C1/C5/C1/CC /C7/C6 /D2 /D2 /C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB /C4/C1/C5/C1/CC /C7/C6 /D2 /D2 /C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB/C5/CT/CP/D2 /CC/CX/D1/CT /CU/D3 /D6 /D2 /D2 /CC /D6/CP/D2/D7/CX/D8/CX/D3/D2 /CX/D2 /CE /CP/CR/D9/D9/D1 /C5/CT/CP/D2 /CC/CX/D1/CT /CU/D3 /D6 /D2 /D2 /CC /D6/CP/D2/D7/CX/D8/CX/D3/D2 /CX/D2 /CE /CP/CR/D9/D9/D1/C5/CT/CP/D2 /CC/CX/D1/CT /CU/D3 /D6 /D2 /D2 /CC /D6/CP/D2/D7/CX/D8/CX/D3/D2 /CX/D2 /CE /CP/CR/D9/D9/D1 /C5/CT/CP/D2 /CC/CX/D1/CT /CU/D3 /D6 /D2 /D2 /CC /D6/CP/D2/D7/CX/D8/CX/D3/D2 /CX/D2 /CE /CP/CR/D9/D9/D1/BT /D8/CT/D7/D8 /D3/CU /A1/BU/BP/BE /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA /C5/C7/C0/BT/C8 /BT /CC/CA/BT /BK/BC /CP/D2/CS /C5/C7/C0/BT/C8 /BT/B9/CC/CA/BT /BK/BL /CS/CX/D7/CR/D9/D7/D7 /D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D1/D3/D8/CX/DA/CP/D8/CX/D3/D2/D7 /CU/D3 /D6 /D0/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /D2 /D2 /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2/D7/BA /BW/C7 /CE/BX/CA /BK/BF/CP/D2/CS /BW/C7 /CE/BX/CA /BK/BH /CV/CX/DA/CT /D4/CW/CT/D2/D3/D1/CT/D2/D3/D0/D3/CV/CX/CR/CP/D0 /CP/D2/CP/D0/DD/D7/CT/D7/BA /CC/CW/CT /CQ /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /CR/D3/D1/CT /CU/D6/D3/D1 /D0/D3 /D3/CZ/CX/D2/CV/CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD /D3/CU /D2/CT/D9/D8/D6/D3/D2/D7 /CQ /D3/D9/D2/CS /CX/D2 /D2/D9/CR/D0/CT/CX/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CT/D7/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D6/CT/D5/D9/CX/D6/CT /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /D2/D9/CR/D0/CT/CP /D6 /CT/AB/CT/CR/D8/D7/BA /CB/CT/CT /C3/BT/BU/C1/CA /BK/BF/B8 /BW/C7 /CE/BX/CA /BK/BL/B8 /BT/C4/BU/BX/CA/C1/BV/C7 /BL/BD/B8/CP/D2/CS /BZ/BT/C4 /BC/BC /CU/D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D7/BA /BW/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D2→ /D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D7 /D9/D7/CX/D2/CV /D6/CT/CP/CR/D8/D3 /D6 /D2/CT/D9/B9/D8/D6/D3/D2/D7 /CP /D6/CT /CR/D0/CT/CP/D2/CT/D6 /CQ/D9/D8 /CV/CX/DA/CT /D7/D3/D1/CT/DB/CW/CP/D8 /D4 /D3 /D3 /D6/CT/D6 /D0/CX/D1/CX/D8/D7/BA /CF /CT /CX/D2/CR/D0/D9/CS/CT /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CQ /D3/D8/CW /CU/D6/CT/CT /CP/D2/CS/CQ /D3/D9/D2/CS /D2/CT/D9/D8/D6/D3/D2/D7 /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BA/CE /BT/C4/CD/BX /B4/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD. /BF× /BD/BC /BK> /BD. /BF× /BD/BC /BK> /BD. /BF× /BD/BC /BK> /BD. /BF× /BD/BC /BK/BL/BC /BV/C0/CD/C6/BZ /BC/BE /BU /CB/C7/CD/BE /D2 /CQ /D3/D9/D2/CS /CX/D2 /CX/D6/D3/D2 > /BK. /BI× /BD/BC /BJ > /BK. /BI× /BD/BC /BJ> /BK. /BI× /BD/BC /BJ > /BK. /BI× /BD/BC /BJ/BL/BC /BU/BT/C4/BW/C7/B9/BA/BA/BA /BL/BG /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 /B4/CU/D6/CT/CT/B5 /D2/CT/D9/D8/D6/D3/D2/D7••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD× /BD/BC /BJ/BL/BC /BU/BT/C4/BW/C7/B9/BA/BA/BA /BL/BC /BV/C6/CC/CA /CB/CT/CT /BU/BT/C4/BW/C7/B9/BV/BX/C7/C4/C1/C6 /BL/BG > /BD. /BE× /BD/BC /BK/BL/BC /BU/BX/CA/BZ/BX/CA /BL/BC /BY/CA/BX/C2 /D2 /CQ /D3/D9/D2/CS /CX/D2 /CX/D6/D3/D2 > /BG. /BL× /BD/BC /BH/BL/BC /BU/CA/BX/CB/CB/C1 /BL/BC /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 /D2/CT/D9/D8/D6/D3/D2/D7 > /BG. /BJ× /BD/BC /BH/BL/BC /BU/CA/BX/CB/CB/C1 /BK/BL /BV/C6/CC/CA /CB/CT/CT /BU/CA/BX/CB/CB/C1 /BL/BC > /BD. /BE× /BD/BC /BK/BL/BC /CC /BT/C3/C1/CC /BT /BK/BI /BV/C6/CC/CA /D2 /CQ /D3/D9/D2/CS /CX/D2 /D3 /DC/DD/CV/CT/D2 > /BD× /BD/BC /BI/BL/BC /BY/C1/BW/BX/BV/BT/CA/C7 /BK/BH /BV/C6/CC/CA /CA/CT/CP/CR/D8/D3 /D6 /D2/CT/D9/D8/D6/D3/D2/D7 > /BK. /BK× /BD/BC /BJ/BL/BC /C8 /BT/CA/C3 /BK/BH /BU /BV/C6/CC/CA > /BF× /BD/BC /BJ/BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG > /BE. /BJ× /BD/BC /BJ/DF/BD. /BD× /BD/BC /BK/C2/C7/C6/BX/CB /BK/BG /BV/C6/CC/CA > /BE× /BD/BC /BJ/BV/C0/BX/CA/CA/CH /BK/BF /BV/C6/CC/CA /C4/C1/C5/C1/CC /C7/C6 /D2/D2/prime/C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB /C4/C1/C5/C1/CC /C7/C6 /D2/D2/prime/C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB/C4/C1/C5/C1/CC /C7/C6 /D2/D2/prime/C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB /C4/C1/C5/C1/CC /C7/C6 /D2/D2/prime/C7/CB/BV/C1/C4/C4/BT /CC/C1/C7/C6/CB/C4/CT/CT /CP/D2/CS /CH /CP/D2/CV /B4/C4/BX/BX /BH/BI/B5 /D4 /D6/D3/D4 /D3/D7/CT/CS /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /D1/CX/D6/D6/D3 /D6 /DB /D3 /D6/D0/CS /CX/D2 /CP/D2/CP/D8/D8/CT/D1/D4/D8 /D8/D3 /D6/CT/D7/D8/D3 /D6/CT /CV/D0/D3/CQ/CP/D0 /D4/CP /D6/CX/D8 /DD /D7/DD/D1/D1/CT/D8/D6/DD /BA /CB/CT/CT /BU/BX/CA/BX/CI/C0/C1/BT/C6/C1 /BC/BI/CU/D3 /D6/CP/D6/CT/CR/CT/D2/D8 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D7/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BF> /BD/BC/BF> /BD/BC/BF> /BD/BC/BF/BL/BH /BU/BT/C6 /BC/BJ /BV/C6/CC/CA /CD/BV/C6/B8 /BU /AC/CT/D0/CS /D3/D2 /B2 /D3/AB /D2 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D2 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/D2 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /D2 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /D4/CT− ν/CT /BD/BC/BC /B1/A0/BE /CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT/A0/BF /D4/CT− ν/CTγ /CJ /CP /CL /B4 /BF. /BD/BF± /BC. /BF/BH/B5× /BD/BC− /BF/BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT /BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT /BV/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /B4 /C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/A0/BG /D4ν/CT ν/CT /C9 < /BK × /BD/BC− /BE/BJ/BI/BK/B1/CJ /CP /CL /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6γ /CT/D2/CT/D6/CV/CX/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BF/BH /CP/D2/CS /BD/BC/BC /CZ /CT/CE/BA /D2 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /D2 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/D2 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /D2 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF× /BD/BC− /BE/BL/BH /BE/BH/BZ/CA/BX/BX/C6 /BL/BC /CA/CE/CD/BX/BE/BH/BZ/CA/BX/BX/C6 /BL/BC /CX/D2/CU/CT/D6/D7 /D8/CW/CP/D8 τ /B4/CW/DD/CS/D6/D3/CV/CT/D2/B9/CP/D8/D3/D1 ν/CT /B5> /BF× /BD/BC /BG/D7/CQ /DD /CR/D3/D1/D4/CP /D6/CX/D2/CV /D2/CT/D9/D8/D6/D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D1/CP/CS/CT /CX/D2 /D7/D8/D3 /D6/CP/CV/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D8/CW/D3/D7/CT /D1/CP/CS/CT /CX/D2 β /B9/CS/CT/CR/CP /DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CT /D6/CT/D7/D9/D0/D8 /CS/CT/D4 /CT/D2/CS/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT/D0/DD /D3/D2 /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8 /CP/D2/CS /CS/D3 /CT/D7 /D2/D3/D8 /D3/CU/CR/D3/D9/D6/D7/CT /D8/CP/CZ /CT /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D1/D3 /D6/CT /D6/CT/CR/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D7/CP/D1/CT/BA/A0/parenleftbig/D4/CT− ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/D4/CT− ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/D4/CT− ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/D4/CT− ν/CTγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD/BF± /BC. /BD/BD± /BC. /BF/BF /BF. /BD/BF± /BC. /BD/BD± /BC. /BF/BF/BF. /BD/BF± /BC. /BD/BD± /BC. /BF/BF /BF. /BD/BF± /BC. /BD/BD± /BC. /BF/BF /BE/BI/C6/C1/BV/C7 /BC/BI /BV/C6/CC/CA γ /B8 /D4 /B8 /CT−/CR/D3/CX/D2/CR/CX/CS/CT/D2/CR/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BL /BL/BC /BE/BJ/BU/BX/BV/C3 /BC/BE /BV/C6/CC/CA γ /B8 /D4 /B8 /CT−/CR/D3/CX/D2/CR/CX/CS/CT/D2/CR/CT/BE/BI/CC/CW/CX/D7 /C6/C1/BV/C7 /BC/BI/D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6γ /CT/D2/CT/D6/CV/CX/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD/BH /CP/D2/CS /BF/BG/BC /CZ /CT/CE/BA /BE/BJ/CC/CW/CX/D7 /BU/BX/BV/C3 /BC/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6γ /CT/D2/CT/D6/CV/CX/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BF/BH /CP/D2/CS /BD/BC/BC /CZ /CT/CE/BA/A0/parenleftbig/D4ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/D4ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/D4ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/D4ν/CT ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /CR/CW/CP /D6/CV/CT /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK× /BD/BC− /BE/BJ < /BK× /BD/BC− /BE/BJ< /BK× /BD/BC− /BE/BJ < /BK× /BD/BC− /BE/BJ/BI/BK /BE/BK/C6/C7/CA/C5/BT/C6 /BL/BI /CA/CE/CD/BX /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT /D2/CT/D9/D8/D6/CP/D0/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BL. /BJ× /BD/BC− /BD/BK/BL/BC /CA/C7 /CH /BK/BF /BV/C6/CC/CA /BD/BD/BF/BV/CS→/BD/BD/BFm/C1/D2 /D2/CT/D9/D8/BA < /BJ. /BL× /BD/BC− /BE/BD/CE /BT/C1/BW /CH /BT /BK/BF /BV/C6/CC/CA /BK/BJ/CA/CQ→ /BK/BJm/CB/D6 /D2/CT/D9/D8/BA < /BL× /BD/BC− /BE/BG/BL/BC /BU/BT/CA/BT/BU/BT/C6/C7 /CE /BK/BC /BV/C6/CC/CA /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT /CG < /BF× /BD/BC− /BD/BL/C6/C7/CA/C5/BT/C6 /BJ/BL /BV/C6/CC/CA /BK/BJ/CA/CQ→ /BK/BJm/CB/D6 /D2/CT/D9/D8/BA/BE/BK/C6/C7/CA/C5/BT/C6 /BL/BI/CV/CT/D8/D7 /D8/CW/CX/D7 /D0/CX/D1/CX/D8 /CQ /DD /CP/D8/D8/D6/CX/CQ/D9/D8/CX/D2/CV /CB/BT /BZ/BX /CP/D2/CS /BZ/BT/C4/C4/BX/CG /CR/D3/D9/D2/D8/CX/D2/CV /D6/CP/D8/CT/D7 /D8/D3 /D8/CW/CT/CR/CW/CP /D6/CV/CT/B9/D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /BJ/BD/BZ/CP→ /BJ/BD/BZ/CT/B7/D2/CT/D9/D8/D6/CP/D0/D7 /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /D8/D3 /D7/D3/D0/CP /D6/B9/D2/CT/D9/D8/D6/CX/D2/D3/D6/CT/CP/CR/D8/CX/D3/D2/D7/BA BARYON DECAY PARAMETERS Written 1996 by E.D. Commins (University of California, Berke- ley). Baryon semileptonic decays The typical spin-1/2 baryon semileptonic decay is described by a matrix element, the hadronic part of which may be writtenas: Bf/bracketleftbig f1(q2)γλ+if2(q2)σλµqµ+g1(q2)γλγ5+g3(q2)γ5qλ/bracketrightbig Bi. (1) /BD/BC/BJ/BE /BD/BC/BJ/BE/BD/BC/BJ/BE /BD/BC/BJ/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D2 Here Biand Bfare spinors describing the initial and ﬁnal baryons, and q=pi−pf, while the terms in f1,f2,g1,a n d g3 account for vector, induced tens or (“weak magnetism”), axial vector, and induced pseudoscal ar contributions [1]. Second- class current contributions are ignored here. In the limit of zeromomentum transfer, f 1reduces to the vector coupling constant gV,a n d g1reduces to the axial-vector coupling constant gA. The latter coeﬃcients are relate d by Cabibbo’s theory [2], gen- eralized to six quarks (and three mixing angles) by Kobayashiand Maskawa [3]. The g 3term is negligible for transitions in which an e±is emitted, and gives a very small correction, which can be estimated by PCAC [4], for µ±modes. Recoil eﬀects include weak magnetism, and are taken into account adequately by considering terms of ﬁrst order in δ=mi−mf mi+mf, (2) where miandmfare the masses of the initial and ﬁnal baryons. The experimental quantities of interest are the total decay rate, the lepton-neutrino angu lar correlation, the asymmetry coeﬃcients in the decay of a polarized initial baryon, and thepolarization of the decay baryon in its own rest frame for anunpolarized initial baryon. Formulae for these quantities arederived by standard means [5] and are analogous to formulaefor nuclear beta decay [6]. We use the notation of Ref. 6 in the Listings for neutron beta decay. For comparison with experi- ments at higher q 2, it is necessary to modify the form factors atq2=0b ya“ d i p o l e ” q2dependence, and for high-precision comparisons to apply appropriate radiative corrections [7]. The ratio gA/gVmay be written as gA/gV=|gA/gV|eiφAV. (3) The presence of a “triple correlation” term in the transition probability, proportional to Im( gA/gV) and of the form σi·(p/lscript×pν)( 4 ) for initial baryon polarization or σf·(p/lscript×pν)( 5 ) for ﬁnal baryon polarization, would indicate failure of time- reversal invariance. The phase angle φhas been measured precisely only in neutron decay (and in19Ne nuclear beta decay), and the results are consistent with Tinvariance. Hyperon nonleptonic decays The amplitude for a spin-1/2 hyperon decaying into a spin-1/2 baryon and a spin-0 meson may be written in the form M=GFm2 π· Bf(A−Bγ5)Bi, (6) where AandBare constants [1]. The transition rate is pro- portional to R=1+ γ/hatwideωf·/hatwideωi+( 1−γ)(/hatwideωf·/hatwiden)(/hatwideωi·/hatwiden) +α(/hatwideωf·/hatwiden+/hatwideωi·/hatwiden)+β/hatwiden·(/hatwideωf×/hatwideωi), (7)where /hatwidenis a unit vector in the direction of the ﬁnal baryon momentum, and /hatwideωiand /hatwideωfare unit vectors in the directions of the initial and ﬁnal baryon spins. (The sign of the last term inthe above equation was incorrect in our 1988 and 1990 editions.)The parameters α,β,a n d γare deﬁned as α=2R e ( s ∗p)/(|s|2+|p|2), β=2I m ( s∗p)/(|s|2+|p|2), γ=(|s|2−|p|2)/(|s|2+|p|2), (8) where s=Aandp=|pf|B/(Ef+mf); here Efandpfare the energy and momentum of the ﬁnal baryon. The parametersα,β,a n d γsatisfy α 2+β2+γ2=1. (9) If the hyperon polarization is PY, the polarization PBof the decay baryons is PB=(α+PY·/hatwiden)/hatwiden+β(PY×/hatwiden)+γ/hatwiden×(PY×/hatwiden) 1+αPY·/hatwiden.(10) Here PBis deﬁned in the rest system of the baryon, obtained by a Lorentz transformation along /hatwidenfrom the hyperon rest frame, in which /hatwidenandPYare deﬁned. An additional useful parameter φis deﬁned by β=( 1−α2)1/2sinφ. (11) In the Listings, we compile αandφfor each decay, since these quantities are most closely related to experiment and areessentially uncorrelated. When necessary, we have changed the signs of reported values to agree with our sign conventions.In the Baryon Summary Table, we give α,φ, and ∆ (deﬁned below) with errors, and also give the value of γwithout error. Time-reversal invariance requires, in the absence of ﬁnal- state interactions, that sandpbe relatively real, and therefore thatβ= 0. However, for the decays discussed here, the ﬁnal- state interaction is strong. Thus s=|s|e iδsandp=|p|eiδp, (12) where δsandδpare the pion-baryon s-a n d p-wave strong interaction phase shifts. We then have β=−2|s||p| |s|2+|p|2sin(δs−δp). (13) One also deﬁnes ∆ = −tan−1(β/α). IfTinvariance holds, ∆= δs−δp.F o r Λ→pπ−decay, the value of ∆ may be compared with the s-a n d p-wave phase shifts in low-energy π−pscattering, and the results are consistent with Tinvariance. See also the note on “Radiative Hyperon Decays” in the Ξ0 Listings in this Review . References 1. E.D. Commins and P.H. Bucksbaum, Weak Interactions of Leptons and Quarks (Cambridge University Press, Cam- bridge, England, 1983). /BD/BC/BJ/BF /BD/BC/BJ/BF/BD/BC/BJ/BF /BD/BC/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D2 2. N. Cabibbo, Phys. Rev. Lett. 10, 531 (1963). 3. M. Kobayashi and T. Maskawa, Prog. Theor. Phys. 49, 652 (1973). 4. M.L. Goldberger and S.B. Treiman, Phys. Rev. 111, 354 (1958). 5. P.H. Frampton and W.K. Tung, Phys. Rev. D3, 1114 (1971). 6. J.D. Jackson, S.B. Treiman, and H.W. Wyld, Jr., Phys. Rev.106, 517 (1957), and Nucl. Phys. 4, 206 (1957). 7. Y. Yokoo, S. Suzuki, and M. Morita, Prog. Theor. Phys. 50, 1894 (1973). /D2→ /D4/CT− ν/CT /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /D2→ /D4/CT− ν/CT /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/D2→ /D4/CT− ν/CT /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /D2→ /D4/CT− ν/CT /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /CP/CQ /D3/DA/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7/BAꜼ /BY /D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D7 /D3/CU/D6/CT/CR/CT/D2/D8 /D6/CT/D7/D9/D0/D8/D7/B8 /D7/CT/CT /D8/CW/CT /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7 /CR/CX/D8/CT/CS /CP/D8 /D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU /D8/CW/CT /D7/CT/CR/D8/CX/D3/D2 /D3/D2/D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /D1/CT/CP/D2 /D0/CX/CU/CT/BA /BY /D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D7 /D3/CU /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /DB /CT/CP/CZ /CR/D3/D9/B9/D4/D0/CX/D2/CV /CR/D3/D2/D7/D8/CP/D2/D8/D7 /CV/BT /CP/D2/CS /CV/CE /D3/CQ/D8/CP/CX/D2/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /CP/D7/DD/D1/B9/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BT /B8 /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2/D7 /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/D8/CW/D3 /CS/D7 /D3/CU /D3/CQ/D8/CP/CX/D2/CX/D2/CV /D8/CW/CT/D7/CT/CR/D3/D2/D7/D8/CP/D2/D8/D7/B8 /CP/D2/CS /CX/D1/D4/D0/CX/CR/CP/D8/CX/D3/D2/D7 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT /D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /CU/D3 /D6 /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7/B8 /D7/CT/CT/BW/CD/BU/BU/BX/CA/CB /BL/BD /CP/D2/CS /CF /C7/C7/C4/BV/C7/BV/C3 /BL/BD/BA /BY /D3 /D6 /D8/CT/D7/D8/D7 /D3/CU /D8/CW/CT /CE− /BT /D8/CW/CT/D3 /D6/DD /D3/CU/D2/CT/D9/D8/D6/D3/D2 /CS/CT/CR/CP /DD /B8 /D7/CT/CT /BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/C1 /C1 /BL/BD /BU /B8 /C5/C7/CB/CC/C7 /CE /C7/C1 /BL/BI/B8 /C6/C1/BV/C7 /BC/BH/B8 /CP/D2/CS/CB/BX/CE/BX/CA/C1/C2/C6/CB /BC/BI/BA λ≡ /CV/BT /BB /CV/CE λ≡ /CV/BT /BB /CV/CE λ≡ /CV/BT /BB /CV/CE λ≡ /CV/BT /BB /CV/CE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BE/BI/BL/BH± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BE/BI/BL/BH± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BE/BI/BL/BH± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BE/BI/BL/BH± /BC. /BC/BC/BE/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BC /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BD. /BE/BJ/BF/BL± /BC. /BC/BC/BD/BL /BE/BL/BT/BU/BX/C4/BX /BC/BE /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BI/BK/BI± /BC. /BC/BC/BG/BI± /BC. /BC/BC/BJ /BF/BC/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /BV/C6/CC/CA /BT /CP/D2/CS /BU× /D4/D3 /D0 /CP /D6/CX/DE/CP/B9/D8/CX/D3/D2/D7 − /BD. /BE/BI/BI± /BC. /BC/BC/BG /C4/C1/BT /CD/BW /BL/BJ /CC/C8/BV /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BH/BL/BG± /BC. /BC/BC/BF/BK /BF/BD/CH/BX/CA/C7/CI/C4/C1/C5/BA/BA/BA /BL/BJ /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BI/BE± /BC. /BC/BC/BH /BU/C7/C8/C8 /BK/BI /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD. /BE/BJ/BH± /BC. /BC/BC/BI± /BC. /BC/BD/BH /CB/BV/C0/CD/C5/BT/C6/C6 /BC/BK /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BD. /BE/BJ/BG± /BC. /BC/BC/BF /BT/BU/BX/C4/BX /BL/BJ /BW /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BI/BI± /BC. /BC/BC/BG /CB/BV/C0/CA/BX/BV/C3/BA/BA/BA /BL/BH /CC/C8/BV /CB/CT/CT /C4/C1/BT /CD/BW /BL/BJ − /BD. /BE/BH/BG/BG± /BC. /BC/BC/BF/BI /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BL/BD /BV/C6/CC/CA /CB/CT/CT /CH/BX/CA/C7/CI/C7/C4/C1/C5/B9/CB/C3/CH /BL/BJ − /BD. /BE/BE/BI± /BC. /BC/BG/BE /C5/C7/CB/CC/C7 /CE /C7 /CH /BK/BF /CA/CE/CD/BX − /BD. /BE/BI/BD± /BC. /BC/BD/BE /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BL /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BH/BL± /BC. /BC/BD/BJ /BF/BE/CB/CC/CA/BT /CC/C7 /CF /BT /BJ/BK /BV/C6/CC/CA /D4 /D6/CT/CR/D3/CX/D0 /D7/D4 /CT/CR/D8/D6/D9/D1/B8 /CP − /BD. /BE/BI/BF± /BC. /BC/BD/BH /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BJ /BV/C6/CC/CA /CB/CT/CT /BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/C1 /C1 /BJ/BL − /BD. /BE/BH/BC± /BC. /BC/BF/BI /BF/BE/BW/C7/BU/CA/C7/CI/BX/BA/BA/BA /BJ/BH /BV/C6/CC/CA /CB/CT/CT /CB/CC/CA/BT /CC/C7 /CF /BT/BJ /BK − /BD. /BE/BH/BK± /BC. /BC/BD/BH /BF/BF/C3/CA/C7/C0/C6 /BJ/BH /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/B8 /BT − /BD. /BE/BI/BF± /BC. /BC/BD/BI /BF/BG/C3/CA/C7/C8/BY /BJ/BG /CA/CE/CD/BX /D2 /CS/CT/CR/CP /DD /CP/D0/D3/D2/CT − /BD. /BE/BH/BC± /BC. /BC/BC/BL /BF/BG/C3/CA/C7/C8/BY /BJ/BG /CA/CE/CD/BX /D2 /CS/CT/CR/CP /DD /B7 /D2/D9/CR/D0/CT/CP /D6/CU /D8/BE/BL/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BT/BU/BX/C4/BX /BC/BE /CP/D2/CS /BT/BU/BX/C4/BX /BL/BJ /BW /BA/BF/BC/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /D8 /DB /D3 /C8 /B9/D3 /CS/CS /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /BT /CP/D2/CS /BU /B8/D3 /D6 /D6/CP/D8/CW/CT/D6 /CB/BT /CP/D2/CS /CB/BU /B8/DB/CW/CT/D6/CT /CB /CX/D7 /D8/CW/CT /D2 /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2/B8 /CX/D2 /CU/D6/CT/CT /D2/CT/D9/D8/D6/D3/D2 /CS/CT/CR/CP /DD /BA/BF/BD/CH/BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/CH /BL/BJ /D1/CP/CZ /CT/D7 /CP /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/C1 /C1 /BL/BD /DA/CP/D0/D9/CT/BA/BF/BE/CC/CW/CT/D7/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D1/CT/CP/D7/D9/D6/CT /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /CV/BT /BB /CV/CE /D3/D2/D0/DD /BA/BF/BF/C3/CA/C7/C0/C6 /BJ/BH /CX/D2/CR/D0/D9/CS/CT/D7 /CT/DA/CT/D2/D8/D7 /D3/CU /BV/C0/CA/C1/CB/CC/BX/C6/CB/BX/C6 /BJ/BC/BA/BF/BG/C3/CA/C7/C8/BY /BJ/BG /D6/CT/DA/CX/CT/DB/D7 /CP/D0/D0 /CS/CP/D8/CP /D8/CW/D6/D3/D9/CV/CW /BD/BL/BJ/BE/BA WEIGHTED AVERAGE -1.2695 ±0.0029 (Error scaled by 2.0) BOPP 86 SPEC 2.2YEROZLIM... 97 CNTR 7.0LIAUD 97 TPC 0.8MOSTOVOI 01 CNTR 0.0ABELE 02 SPEC 5.4χ2 15.5 (Confidence Level = 0.004) -1.29 -1.28 -1.27 -1.26 -1.25 -1.24 -1.23 λ≡ /CV/BT /BB /CV/CE /CT−/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BT /CT−/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BT/CT−/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BT /CT−/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BT/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2/B9/D7/D4/CX/D2 /CT/D0/CT/CR/D8/D6/D3/D2/B9/D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT/D2/D3/D8/CT/CS/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CT/AB/CT/CR/D8/D7 /CP/D2/CS /DB /CT/CP/CZ /D1/CP/CV/D2/CT/D8/CX/D7/D1/BA /C1/D2 /D8/CW/CT/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8 /BT /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 λ≡ /CVA /BB /CVV /CQ /DD /BT /BP− /BEλ /B4λ− /BD/B5 /BB /B4/BD /B7 /BF λ /BE/B5/BN /D8/CW/CX/D7/CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CVA /CP/D2/CS /CVV /CP /D6/CT /D6/CT/CP/D0/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD/BJ/BF± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BJ/BF± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BJ/BF± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BD/BJ/BF± /BC. /BC/BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BD/BD/BK/BL± /BC. /BC/BC/BC/BJ /BF/BH/BT/BU/BX/C4/BX /BC/BE /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BC. /BD/BD/BI/BC± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BD/BE /C4/C1/BT /CD/BW /BL/BJ /CC/C8/BV /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BC. /BD/BD/BF/BH± /BC. /BC/BC/BD/BG /BF/BI/CH/BX/CA/C7/CI/C4/C1/C5/BA/BA/BA /BL/BJ /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BC. /BD/BD/BG/BI± /BC. /BC/BC/BD/BL /BU/C7/C8/C8 /BK/BI /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BD/BI/BK± /BC. /BC/BC/BD/BJ /BF/BJ/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /BV/C6/CC/CA /C1/D2/CU/CT/D6/D6/CT/CS − /BC. /BD/BD/BK/BL± /BC. /BC/BC/BD/BE /BT/BU/BX/C4/BX /BL/BJ /BW /CB/C8/BX/BV /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BC. /BD/BD/BI/BC± /BC. /BC/BC/BC/BL± /BC. /BC/BC/BD/BD /CB/BV/C0/CA/BX/BV/C3/BA/BA/BA /BL/BH /CC/C8/BV /CB/CT/CT /C4/C1/BT /CD/BW /BL/BJ − /BC. /BD/BD/BD/BI± /BC. /BC/BC/BD/BG /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BL/BD /BV/C6/CC/CA /CB/CT/CT /CH/BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/CH /BL/BJ − /BC. /BD/BD/BG± /BC. /BC/BC/BH /BF/BK/BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BL /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS − /BC. /BD/BD/BF± /BC. /BC/BC/BI /BF/BK/C3/CA/C7/C0/C6 /BJ/BH /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BF/BH/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /BT/BU/BX/C4/BX /BC/BE /CP/D2/CS /BT/BU/BX/C4/BX /BL/BJ /BW /BA/BF/BI/CH/BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/CH /BL/BJ /D1/CP/CZ /CT/D7 /CP /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2 /D8/D3 /D8/CW/CT /BX/CA/C7/CI/C7/C4/C1/C5/CB/C3/C1 /C1 /BL/BD /DA/CP/D0/D9/CT/BA/BF/BJ/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /CX/D8/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU λ /BP /CV/BT /BB /CV/CE /CP/CQ /D3/DA/CT/BA/BF/BK/CC/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D2/D3/D8 /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CU/D3 /D6 /D6/CP/CS/CX/CP/D8/CX/DA/CT /CT/AB/CT/CR/D8/D7 /CP/D2/CS /DB /CT/CP/CZ /D1/CP/CV/D2/CT/D8/CX/D7/D1/B8 /CQ/D9/D8 /D8/CW/CT /CR/D3 /D6/B9/D6/CT/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D1/CP/D0/D0 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CT/D6/D6/D3 /D6/D7/BA WEIGHTED AVERAGE -0.1173 ±0.0013 (Error scaled by 2.3) BOPP 86 SPEC 2.0YEROZLIM... 97 CNTR 7.4LIAUD 97 TPC 0.8ABELE 02 SPEC 5.2χ2 15.4 (Confidence Level = 0.002) -0.125 -0.12 -0.115 -0.11 -0.105 -0.1/CT−/CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6 /BT ν/CT /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BU ν/CT /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BU ν/CT /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BU ν/CT /BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BU/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2/B9/D7/D4/CX/D2 /CP/D2/D8/CX/D2/CT/D9/D8/D6/CX/D2/D3/B9/D1/D3/D1/CT/D2/D8/D9/D1 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/BA /C1/D2 /D8/CW/CT /CB/D8/CP/D2/B9/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8 /BU /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 λ≡ /CVA /BB /CVV /CQ /DD /BU /BP/BEλ /B4λ /B7/BD /B5 /BB/B4 /BD /B7 /BF λ /BE/B5/BN /D8/CW/CX/D7 /CP/D7/D7/D9/D1/CT/D7/D8/CW/CP/D8 /CVA /CP/D2/CS /CVV /CP /D6/CT /D6/CT/CP/D0/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BK/BC/BJ± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BK/BC/BJ± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BK/BC/BJ± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BK/BC/BJ± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BK/BC/BE± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BF/BI /CB/BV/C0/CD/C5/BT/C6/C6 /BC/BJ /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BL/BI/BJ± /BC. /BC/BC/BI± /BC. /BC/BD/BC /C3/CA/BX/CD/CI /BC/BH /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BL/BK/BC/BD± /BC. /BC/BC/BG/BI /CB/BX/CA/BX/BU/CA/C7 /CE /BL/BK /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BL/BK/BL/BG± /BC. /BC/BC/BK/BF /C3/CD/CI/C6/BX/CC/CB/C7 /CE /BL/BH /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BD. /BC/BC± /BC. /BC/BH /BV/C0/CA/C1/CB/CC/BX/C6/CB/BX/C6 /BJ/BC /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS/BC. /BL/BL/BH± /BC. /BC/BF/BG /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BC /BV /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8/D4 /D3 /D0 /CP /D6/CX/DE/CT/CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BL/BK/BJ/BI± /BC. /BC/BC/BC/BG /BF/BL/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /BV/C6/CC/CA /C1/D2/CU/CT/D6/D6/CT/CS/BF/BL/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /CX/D8/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU λ /BP /CV/BT /BB /CV/CE /CP/CQ /D3/DA/CT/BA/C8/CA/C7/CC/C7/C6/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BV /C8/CA/C7/CC/C7/C6/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BV/C8/CA/C7/CC/C7/C6/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BV /C8/CA/C7/CC/C7/C6/BT/CB/CH/C5/C5/BX/CC/CA/CH /C8 /BT/CA/BT/C5/BX/CC/BX/CA /BV/BW/CT/D7/CR/D6/CX/CQ /CT/D7 /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /D7/D4/CX/D2 /CP/D2/CS /D8/CW/CT /D4 /D6/D3/D8/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1/BA /C1/D2 /D8/CW/CT/CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8 /BV /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 λ≡ /CVA /BB /CVV /CQ /DD /BV /BP− /DCc /B4 /BT/B7/BU /B5/BP /DCc /BGλ /BB/B4/BD /B7/BFλ /BE/B5/B8 /DB/CW/CT/D6/CT /DCc /BP /BC/BA/BE/BJ/BG/BK/BG /CX/D7 /CP /CZ/CX/D2/CT/D1/CP/D8/CX/CR /CU/CP/CR/D8/D3 /D6/BN /D8/CW/CX/D7 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CVA /CP/D2/CS /CVV /CP /D6/CT/D6/CT/CP/D0/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BF/BJ/BJ± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BE/BG − /BC. /BE/BF/BJ/BJ± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BE/BG − /BC. /BE/BF/BJ/BJ± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BE/BG − /BC. /BE/BF/BJ/BJ± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BE/BG/CB/BV/C0/CD/C5/BT/C6/C6 /BC/BK /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/CT /B9 ν/CT /BT/C6/BZ/CD/C4/BT/CA /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /CP /CT /B9 ν/CT /BT/C6/BZ/CD/C4/BT/CA /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /CP/CT /B9 ν/CT /BT/C6/BZ/CD/C4/BT/CA /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /CP /CT /B9 ν/CT /BT/C6/BZ/CD/C4/BT/CA /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /CP/BY /D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D3/CU /D4/CP/D7/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D2/CS /D4/D0/CP/D2/D7 /CU/D3 /D6 /CU/D9/D8/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CP /D4/CP /D6/CP/D1/CT/D8/CT/D6/B8/D7/CT/CT /CF/C1/BX/CC/BY/BX/C4/BW/CC /BC/BH/BA /C1/D2 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0/B8 /CP /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 λ≡ /CVA /BB /CVV /CQ /DD /CP /BP/B4 /BD −λ /BE/B5/BB/B4 /BD/B7 /BF λ /BE/B5/BN /D8/CW/CX/D7 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CVA /CP/D2/CS /CVV /CP /D6/CT /D6/CT/CP/D0/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BC/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD/BC/BH/BG± /BC. /BC/BC/BH/BH /BU/CH/CA/C6/BX /BC/BE /CB/C8/BX/BV /C8/D6/D3/D8/D3/D2 /D6/CT/CR/D3/CX/D0 /D7/D4 /CT/CR/D8/D6/D9/D1 − /BC. /BD/BC/BD/BJ± /BC. /BC/BC/BH/BD /CB/CC/CA/BT /CC/C7 /CF /BT /BJ/BK /BV/C6/CC/CA /C8/D6/D3/D8/D3/D2 /D6/CT/CR/D3/CX/D0 /D7/D4 /CT/CR/D8/D6/D9/D1 − /BC. /BC/BL/BD± /BC. /BC/BF/BL /BZ/CA/C1/BZ/C7/CA/BX/CE /BI/BK /CB/C8/BX/BV /C8/D6/D3/D8/D3/D2 /D6/CT/CR/D3/CX/D0 /D7/D4 /CT/CR/D8/D6/D9/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BC/BG/BH± /BC. /BC/BC/BD/BG /BG/BC/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /BV/C6/CC/CA /C1/D2/CU/CT/D6/D6/CT/CS/BG/BC/C5/C7/CB/CC/C7 /CE /C7/C1 /BC/BD /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 /D8/CW/CX/D7 /CU/D6/D3/D1 /CX/D8/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU λ /BP /CV/BT /BB /CV/CE /CP/CQ /D3/DA/CT/BA /BD/BC/BJ/BG /BD/BC/BJ/BG/BD/BC/BJ/BG /BD/BC/BJ/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/D2 φ/BT /CE /B8 /C8/C0/BT/CB/BX /C7/BY /CV/BT /CA/BX/C4/BT /CC/C1/CE/BX /CC/C7 /CV/CE φ/BT /CE /B8 /C8/C0/BT/CB/BX /C7/BY /CV/BT /CA/BX/C4/BT /CC/C1/CE/BX /CC/C7 /CV/CE φ/BT /CE /B8 /C8/C0/BT/CB/BX /C7/BY /CV/BT /CA/BX/C4/BT /CC/C1/CE/BX /CC/C7 /CV/CE φ/BT /CE /B8 /C8/C0/BT/CB/BX /C7/BY /CV/BT /CA/BX/C4/BT /CC/C1/CE/BX /CC/C7 /CV/CE/CC/CX/D1/CT /D6/CT/DA/CT/D6/D7/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /D6/CT/D5/D9/CX/D6/CT/D7 /D8/CW/CX/D7 /D8/D3 /CQ /CT /BC /D3 /D6/BD /BK /BC◦/BA /CC/CW/CX/D7 /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 /BW /CV/CX/DA/CT/D2 /CX/D2/D8/CW/CT /D2/CT/DC/D8 /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CP/D2/CS λ≡ /CV/BT /BB /CV/CE /CQ /DD/D7 /CX /D2 /B4 φ/BT /CE /B5/BP /BW /B4/BD/B7/BFλ /BE/B5/BB/BEλ /BN /D8/CW/CX/D7 /CP/D7/D7/D9/D1/CT/D7/D8/CW/CP/D8 /CVA /CP/D2/CS /CVV /CP /D6/CT /D6/CT/CP/D0/BA/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BC. /BC/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BC. /BC/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BC. /BC/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BK/BC. /BC/BI± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BK/BC. /BC/BG± /BC. /BC/BL /CB/C7/C4/BW/C6/BX/CA /BC/BG /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BD/BK/BC. /BC/BK± /BC. /BD/BF /C4/C1/CB/C1/C6/BZ /BC/BC /BV/C6/CC/CA /C8 /D3/D0/CP /D6/CX/DE/CT/CS> /BL/BF/B1/BD/BJ/BL. /BJ/BD± /BC. /BF/BL /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BK /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BD/BK/BC. /BF/BH± /BC. /BG/BF /BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BG /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS/BD/BK/BC. /BD/BG± /BC. /BE/BE /CB/CC/BX/C1/C6/BU/BX/CA/BZ /BJ/BG /BV/C6/CC/CA /BV/D3/D0/CS /D2 /B8 /D4 /D3/D0/CP /D6/CX/DE/CT/CS ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BD. /BD± /BD. /BF /BG/BD/C3/CA/C7/C8/BY /BJ/BG /CA/CE/CD/BX /D2 /CS/CT/CR/CP /DD/BG/BD/C3/CA/C7/C8/BY /BJ/BG /D6/CT/DA/CX/CT/DB/D7 /CP/D0/D0 /CS/CP/D8/CP /D8/CW/D6/D3/D9/CV/CW /BD/BL/BJ/BE/BA/CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /BW /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /BW/CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /BW /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6/BV/C7/BX/BY/BY/C1/BV/C1/BX/C6 /CC /BW/CC/CW/CT/D7/CT /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CR/D3/D1/D4 /D3/D2/CT/D2/D8 /D3/CU /D2 /D7/D4/CX/D2 /D4 /CT/D6/D4 /CT/D2/CS/CX/CR/D9/D0/CP /D6 /D8/D3 /D8/CW/CT /CS/CT/CR/CP /DD/D4 /D0 /CP /D2 /CT/CX/D2β /CS/CT/CR/CP /DD /BA /CB/CW/D3/D9/D0/CS /CQ /CT /DE/CT/D6/D3 /CX/CU /CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CX/D7 /D2/D3/D8 /DA/CX/D3/D0/CP/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT 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/C3/D6/D3/CW/D2/B8 /BZ/BA/CA/BA /CA/CX/D2/CV/D3/BV/C0/CA/C1/CB/CC/BX/C6/CB/BX/C6 /BJ/BE /C8/CA /BW/BH /BD/BI/BE/BK /BV/BA/C2/BA /BV/CW/D6/CX/D7/D8/CT/D2/D7/CT/D2 /CT/D8 /CP/D0/BA /B4/CA/C1/CB/C7/B5/BV/C0/CA/C1/CB/CC/BX/C6/CB/BX/C6 /BJ/BC /C8/CA /BV/BD /BD/BI/BL/BF /BV/BA/C2/BA /BV/CW/D6/CX/D7/D8/CT/D2/D7/CT/D2/B8 /CE/BA/BX/BA /C3/D6/D3/CW/D2/B8 /BZ/BA/CA/BA /CA/CX/D2/CV/D3 /B4/BT/C6/C4/B5/BX/CA/C7/CI/C7/C4/C1/C5/BA/BA/BA /BJ/BC/BV /C8/C4 /BF/BF/BU /BF/BH/BD /BU/BA/BZ/BA /BX/D6/D3/DE/D3/D0/CX/D1/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/C3/C1/BT/BX/B5/BZ/CA/C1/BZ/C7/CA/BX/CE /BI/BK /CB/C2/C6/C8 /BI /BE/BF/BL /CE/BA/C3/BA /BZ/D6/CX/CV/D3 /D6/CX/CT/DA /CT/D8 /CP/D0/BA /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BI /BF/BE/BL/BA/C3/CA/C7/C0/C6 /BI/BI /C8/CA /BD/BG/BK /BD/BF/BC/BF /CE/BA/BX/BA /C3/D6/D3/CW/D2/B8 /BZ/BA/CA/BA /CA/CX/D2/CV/D3/C4/BX/BX /BH/BI /C8/CA /BD/BC/BG /BE/BH/BG /CC/BA/BW/BA /C4/CT/CT/B8 /BV/BA/C6/BA /CH /CP/D2/CV /B4/BV/C7/C4/CD/B8 /BU/C6/C4/B5 /BD/BC/BJ/BH /BD/BC/BJ/BH/BD/BC/BJ/BH /BD/BC/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B3/D7 /CP/D2/CS /A1 /B3/D7 NAND ∆RESONANCES I. Introduction The excited states of the nucleon have been studied in a large number of formation and production experiments. Theconventional ( i.e.,Breit-Wigner) masses, pole positions, widths, Table 1. The status of the Nand∆resonances. Only those with an overall status of ∗∗∗or∗∗∗∗ are included in the main Baryon Summary Table. Status as seen in — Particle L2I·2JOverall status Nπ Nη ΛK ΣK ∆π Nρ Nγ N(939) P11∗∗∗∗ N(1440) P11∗∗∗∗ ∗∗∗∗ ∗ ∗∗∗ ∗ ∗∗∗ N(1520) D13∗∗∗∗ ∗∗∗∗ ∗∗∗ ∗∗∗∗ ∗∗∗∗ ∗∗∗∗ N(1535) S11∗∗∗∗ ∗∗∗∗ ∗∗∗∗ ∗ ∗∗ ∗∗∗ N(1650) S11∗∗∗∗ ∗∗∗∗ ∗ ∗∗∗ ∗∗ ∗∗∗ ∗∗ ∗∗∗ N(1675) D15∗∗∗∗ ∗∗∗∗ ∗ ∗ ∗∗∗∗ ∗ ∗∗∗∗ N(1680) F15∗∗∗∗ ∗∗∗∗ ∗ ∗∗∗∗ ∗∗∗∗ ∗∗∗∗ N(1700) D13∗∗∗ ∗∗∗ ∗ ∗∗ ∗ ∗∗ ∗ ∗∗ N(1710) P11∗∗∗ ∗∗∗ ∗∗ ∗∗ ∗ ∗∗ ∗ ∗∗∗ N(1720) P13∗∗∗∗ ∗∗∗∗ ∗ ∗∗ ∗ ∗ ∗∗ ∗∗ N(1900) P13∗∗ ∗∗ ∗ N(1990) F17∗∗ ∗∗ ∗ ∗ ∗ ∗ N(2000) F15∗ ∗ ∗ ∗ ∗∗∗∗∗ ∗ N(2080) D13∗∗ ∗∗ ∗ ∗ ∗ N(2090) S11∗∗ N(2100) P11∗∗ ∗ N(2190) G17∗∗∗∗ ∗∗∗∗ ∗ ∗ ∗ ∗ ∗ N(2200) D15∗∗ ∗∗ ∗ ∗ N(2220) H19∗∗∗∗ ∗∗∗∗ ∗ N(2250) G19∗∗∗∗ ∗∗∗∗ ∗ N(2600) I11 1 ∗∗∗ ∗∗∗ N(2700) K11 3∗∗ ∗∗ ∆(1232) P33∗∗∗∗ ∗∗∗∗ F ∗∗∗∗ ∆(1600) P33∗∗∗ ∗∗∗ o ∗∗∗ ∗ ∗∗ ∆(1620) S31∗∗∗∗ ∗∗∗∗ r ∗∗∗∗ ∗∗∗∗ ∗∗∗ ∆(1700) D33∗∗∗∗ ∗∗∗∗ b ∗ ∗∗∗ ∗∗ ∗∗∗ ∆(1750) P31∗∗ i ∆(1900) S31∗∗ ∗∗ d ∗∗∗ ∗ ∗ ∆(1905) F35∗∗∗∗ ∗∗∗∗ d ∗ ∗ ∗∗ ∗∗ ∗ ∗ ∆(1910) P31∗∗∗∗ ∗∗∗∗ e ∗∗∗∗ ∆(1920) P33∗∗∗ ∗∗∗ n ∗∗ ∗ ∗ ∆(1930) D35∗∗∗ ∗∗∗ ∗ ∗∗ ∆(1940) D33∗∗ F ∆(1950) F37∗∗∗∗ ∗∗∗∗ o ∗ ∗∗∗∗ ∗ ∗∗∗∗ ∆(2000) F35∗∗ r ∗∗ ∆(2150) S31∗∗ b ∆(2200) G37∗∗ i ∆(2300) H39∗∗ ∗∗ d ∆(2350) D35∗∗ d ∆(2390) F37∗∗ e ∆(2400) G39∗∗ ∗∗ n ∆(2420) H31 1∗∗∗∗ ∗∗∗∗ ∗ ∆(2750) I31 3 ∗∗ ∗∗ ∆(2950) K31 5∗∗ ∗∗ ∗∗∗∗ Existence is certain, and properties are at least fairly well explored. ∗∗∗ Existence ranges from very likely to certain, but further conﬁr- mation is desirable and/or quantum numbers, branching fractions,etc. are not well determined. ∗∗ Evidence of existence is only fair. ∗ Evidence of existence is poor. and elasticities of the Nand∆resonances in the Baryon Summary Table come largely from partial-wave analyses of πN total, elastic, and charge-exchan ge scattering data. Partial-wave analyses have also been performed on much smaller data setsto get Nη,ΛK,a n d ΣKbranching fractions. Other branchingfractions come from isobar-model analyses of πN→Nππdata. Finally, many Nγbranching fractions have been determined from photoproduction experiments (see Sec. III). Table 1 lists all the Nand∆entries in the Baryon Listings and gives our evaluation of the status of each, both overall and channel by channel. Only the “esta blished” resonances (overall status 3 or 4 stars) appear in the Baryon Summary Table.We generally consider a resonance to be established only if ithas been seen in at least two independent analyses of elasticscattering and if the relevant partial-wave amplitudes do notbehave erratically or have large errors. We have, in this 2006 Review , made slight adjustments to our estimates of Nand∆masses, widths, and elasticities. II. Using the Nand∆listings Written 2002 by G. H¨ ohler (University of Karlsruhe) and R.L Workman, (George Washington University) In the inelastic region, a resonance is associated with a cluster of poles on diﬀerent Riemann sheets. If one of these poles is located near the real axis and far enough from branchpoints, it will be strongly dominant. If one of the ﬁnal-stateparticles itself has a strong deca y, it is also necessary to consider branch points in the lower half plane that belong to thresholdsfor two-particle ﬁnal states; see for example Refs. 3 and 4. Our Particle Listings and Summary Tables include pole parameters for the Nand∆resonances. However, the Breit- Wigner parameters are most often quoted and are used inmodel-based studies of the baryons and associated reactiondynamics. Problems associated with this choice were discussedin our 2000 edition [5]. Here we just point out that the useof Breit-Wigner parameters for c omplicated structures, such as the N(1440), should be avoided. In this case, the method used in Ref. 4 is suitable for the analysis. In the search for “missing” quark-model states, indications of new structures occasionally are found. Often these are asso- ciated (if possible) with the one- and two-star states listed inTable 1. We caution against this: The status of the one- andtwo-star states found in the Karlsruhe-Helsinki (KH80) [2] andCarnegie-Mellon/Berkeley (C MB80) [6] ﬁts is now doubtful. Predictions for π +pspin-rotation parameters from those ﬁts are in signiﬁcant disagreement with recent ITEP/PNPI measure- ments [7], whereas the predictions of Ref. 8 are good. Thisdiscrepancy has been associated in Ref. 7 with the behavior of azero trajectory at a “critical point” (see Sec. 2.1.1 of Ref. 2) neara pion lab momentum of 0.8 GeV/ c. According to Ref. 7, the eﬀect on the 4-star resonances ∆(1905) and ∆(1950) is small, but the eﬀect on the 3-star resonances ∆(1920) and ∆(1930) is large. For a study of the approximation made in Ref. 7 and of problems with some higher reso nances, the detailed treatment of zero trajectories in Ref. 9 is relevant. This problem shouldalso be considered in any multi-channel analysis that uses theKH80 and CMB80 amplitudes as input. /BD/BC/BJ/BI /BD/BC/BJ/BI/BD/BC/BJ/BI /BD/BC/BJ/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B3/D7 /CP/D2/CS /A1 /B3/D7/B8 /C6 /B4/BD/BG/BG/BC/B5 III. Electromagnetic interactions Revised 2003 by R.L. Workman (George Washington Univer- sity) Nearly all the entries in the Listings concerning electromag- netic properties of the Nand∆resonances are Nγcouplings. These couplings, the helicity amplitudes A1/2andA3/2,h a v e been obtained in partial-wave analyses of single-pion photo- production, ηphotoproduction, and Compton scattering. Most photoproduction analyses have taken the existence, masses, andwidths of the resonances from the πN→πNanalyses, and have only determined the Nγcouplings. This approach is only applicable to resonances with a signiﬁcant Nπcoupling. A brief description of the various methods of analysis of photoproduc-tion data may be found in our 1992 edition [10]. Our Listings omit a number of analyses that are now ob- solete. Most of the older results may be found in our 1982edition [11]. The errors quoted for the couplings in the List-ings are calculated in diﬀerent ways in diﬀerent analyses andtherefore should be used with care. In general, the systematicdiﬀerences between the analyses caused by using diﬀerent pa-rameterization schemes are prob ably more indicative of the true uncertainties than are the quoted errors. Probably the most reliable analyses, for most resonances, are ARAI 80, CRAWFORD 80, AWAJI 81, FUJII 81, CRAW-FORD 83, and ARNDT 96. There is an update to the Crawfordanalysis [1]. The errors we give on Nγcouplings are a combi- nation of the stated statistical errors on the analyses and the systematic diﬀerences between them. The analyses are givenequal weight, except ARNDT 96 is weighted, rather arbitrarily, by a factor of two because its data set is at least 50% larger than those of the other analyses and contains many new high-qualitymeasurements. The ∆(1232) and N(1535) are special cases and are discussed in the 2002 Review [12]. The Baryon Summary Table gives Nγbranching fractions for those resonances whose couplings are considered to bereasonably well established. The Nγpartial width Γ γis given in terms of the helicity amplitudes A1/2andA3/2by Γγ=k2 π2MN (2J+1 )MR/bracketleftbig |A1/2|2+|A3/2|2/bracketrightbig . HereMNandMRare the nucleon and resonance masses, Jis the resonance spin, and kis the photon c.m. decay momentum. See our 2002 Review for some further discussion [12]. See our 2004 Review for a brief discussion of non- qqqbaryon candidates [13], and this Review for a note, “Pentaquarks.” References 1. Proceedings of the Workshop on the Physics of Excited Nucleons (NSTAR2001), eds. D. Drechsel and L. Tiator (World Scientiﬁc, Singapore, 2001). 2. G. H¨ ohler, Pion-Nucleon Scattering, Landolt-B¨ ornstein Vol. I/9b2 (1983), ed. H. Schopper, Springer Verlag.3. W.R. Frazier and A.W. Hendry, Phys. Rev. 134, B1307 (1964). 4. R.E. Cutkosky and S. Wang, Phys. Rev. D42, 235 (1990). 5. D.E. Groom et al., Eur. Phys. J. C15, 1 (2000). 6. R.E. Cutkosky et al., Baryon 1980, IV International Con- ference on Baryon Resonances , Toronto, ed. N. Isgur, p. 19. 7. I.G. Alekseev et al., Phys. Rev. C55, 2049 (1997); Phys. Lett. B485 , 32 (2000); Eur. Phys. J. A12, 117 (2001). 8. R.A. Arndt et al., Phys. Rev. C52, 2120 (1995). 9. I. Sabba-Stefanescu, Progress of Physics 35, 573 (1987). 10. K. Hikasa et al., Phys. Rev. D45, S1 (1992). 11. M. Roos et al., Phys. Lett. B111 , 1 (1982). 12. K. Hagiwara et al., Phys. Rev. D66, 010001 (2002). 13. S. Eidelman et al., Phys. Lett. B592 , 1 (2004). /C6 /B4/BD/BG/BG/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BE/BC /D8/D3 /BD/BG/BJ/BC /B4 ≈ /BD/BG/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BE/BC /D8/D3 /BD/BG/BJ/BC /B4 ≈ /BD/BG/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BE/BC /D8/D3 /BD/BG/BJ/BC /B4 ≈ /BD/BG/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BE/BC /D8/D3 /BD/BG/BJ/BC /B4 ≈ /BD/BG/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BK/BH. /BC± /BD. /BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BG/BI/BE ± /BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BG/BG/BC ± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BG/BD/BC ± /BD/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BG/BF/BI ± /BD/BH /CB/BT/CA/BT/C6/CC/CB/BX/CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BI/BK. /BC± /BG. /BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BD/BK ± /BH /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BJ/BL ± /BK/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BI/BF ± /BJ /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BG/BI/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BE/BD ± /BD/BK /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BG/BI/BH /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BG/BJ/BD /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BF/BK/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BL/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BK/BG± /BD/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BL/BD± /BF/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BG/BC± /BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BF/BH± /BD/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BF/BH± /BG/BC /CB/BT/CA/BT/C6/CC/CB/BX/CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BI/BC± /BE/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BI/BK± /BG/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BL/BC± /BD/BE/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BI/BC± /BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BG/BG/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BH/BC± /BI/BF /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BF/BD/BH /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BH/BG/BH± /BD/BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BE/BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BG/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BG/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BG/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BG/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BH/BC /D8/D3 /BD/BF/BK/BC /B4 ≈ /BD/BF/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH/BC /D8/D3 /BD/BF/BK/BC /B4 ≈ /BD/BF/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BF/BH/BC /D8/D3 /BD/BF/BK/BC /B4 ≈ /BD/BF/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH/BC /D8/D3 /BD/BF/BK/BC /B4 ≈ /BD/BF/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH/BL /BF/BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BK/BH /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BF/BJ/BH± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /BD/BC/BJ/BJ /BD/BC/BJ/BJ/BD/BC/BJ/BJ /BD/BC/BJ/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BG/BG/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BF/BJ/BD± /BJ /CB/BT/CA/BT/C6/CC/CB/BX/CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BF/BH/BJ /BH/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BK/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BF/BG/BI /BI/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BF/BI/BC /BJ/BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BF/BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BF/BK/BD /D3 /D6/BD /BF /BJ /BL /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BI/BC /D3 /D6/BD /BF /BF /BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BC /D8/D3 /BE/BE/BC /B4 ≈ /BD/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC /D8/D3 /BE/BE/BC /B4 ≈ /BD/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BC /D8/D3 /BE/BE/BC /B4 ≈ /BD/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC /D8/D3 /BE/BE/BC /B4 ≈ /BD/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BE /BF/BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BG /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BL/BE± /BE/BC /CB/BT/CA/BT/C6/CC/CB/BX/CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BC /BH/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BD/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BI /BI/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BH/BE /BJ/BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BE/BE/BK /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BL /D3 /D6/BE /BD /BC /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BJ /D3 /D6/BE /BF /BG /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BG/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BG/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BG/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BG/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BK /BF/BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BH/BE± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BI /BH/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BE /BI/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BC/BL /BJ/BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BJ/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BL/BK /BF/BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BC/BC± /BF/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BC/BE /BH/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BC/BD /BI/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BL/BF /BJ/BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BK/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BH/BH /D8/D3 /BC . /BJ/BH/A0/BE /C6η/A0/BF /C6ππ /BF/BC/DF /BG/BC /B1/A0/BG /A1π /BE/BC/DF /BF/BC /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6ρ < /BK/B1/A0/BJ /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BK /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BL /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BH/DF /BD/BC /B1/A0/BD/BC /D4γ /BC. /BC/BF/BH/DF /BC . /BC/BG/BK /B1/A0/BD/BD /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BF/BH/DF /BC . /BC/BG/BK /B1/A0/BD/BE /D2γ /BC. /BC/BC/BL/DF /BC . /BC/BF/BE /B1/A0/BD/BF /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BL/DF /BC . /BC/BF/BE /B1 /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BG/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH /D8/D3 /BC. /BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC. /BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BH /D8/D3 /BC. /BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC. /BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BJ/BK/BJ± /BC. /BC/BD/BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BI/BL± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BI/BK± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BH/BD± /BC. /BC/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BJ/BH/BC± /BC. /BC/BE/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BH/BJ± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BJ/BE± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BH/BI± /BC. /BC/BK /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BJ /D8/D3 /B7 /BC . /BG/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BF/BJ /D8/D3 /B7 /BC . /BG/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BF/BJ /D8/D3 /B7 /BC . /BG/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BF/BJ /D8/D3 /B7 /BC . /BG/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BF/BL± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BG/BD /BD, /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BF/BJ /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BD /BD, /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE/BF /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BK /BD, /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BG/BG/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BD/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BJ /D8/D3 ± /BC. /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BG± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BK /BD, /BL/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BF /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BG/BG/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BG/BG/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BG/BG/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI/BH± /BC. /BC/BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI/BH± /BC. /BC/BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI/BH± /BC. /BC/BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI/BH± /BC. /BC/BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BD± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BF± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BL± /BC. /BC/BD/BK /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BF± /BC. /BC/BC/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BI/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BK/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BK/BH± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BE/BL /BD/BC/CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/C6 /B4/BD/BG/BG/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BG/BG/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BG/BC± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BG/BC± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BG/BC± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BG/BC± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BG/BH± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BJ± /BC. /BC/BD/BC /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BC± /BC. /BC/BC/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BH/BG /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BE/BD /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BK/BH± /BC. /BC/BC/BI /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /BD/BC/BJ/BK /BD/BC/BJ/BK/BD/BC/BJ/BK /BD/BC/BJ/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BG/BG/BC/B5 /B8 /C6 /B4/BD/BH/BE/BC/B5 /C6 /B4/BD/BG/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BG/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BG/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD/B4 /BV /BX /CA /C6 /B5/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/BT/CA/C6/BW/CC /BC/BI/CP/D0/D7/D3 /AC/D2/CS/D7 /CP /D7/CT/CR/D3/D2/CS/B9/D7/CW/CT/CT/D8 /D4 /D3/D0/CT /DB/CX/D8/CW /D6/CT/CP/D0 /D4/CP /D6 /D8/BP/BD /BF /BK /BK/C5 /CT /CE /B8 − /BE× /CX/D1/CP/CV/CX/D2/CP /D6/DD/D4/CP /D6/D8 /BP /BD/BI/BH /C5/CT/CE/B8 /CP/D2/CS /D6/CT/D7/CX/CS/D9/CT /DB/CX/D8/CW /D1/D3 /CS/D9/D0/D9/D7 /BK/BI /C5/CT/CE /CP/D2/CS /D4/CW/CP/D7/CT /BP − /BG/BI/CS/CT/CV/D6/CT/CT/D7/BA /BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/BT/CA/C6/BW/CC /BC/BG /CP/D0/D7/D3 /AC/D2/CS/D7 /CP /D7/CT/CR/D3/D2/CS/B9/D7/CW/CT/CT/D8 /D4 /D3/D0/CT /DB/CX/D8/CW /D6/CT/CP/D0 /D4/CP /D6/D8 /BP /BD/BF/BK/BH /C5/CT/CE/B8 − /BE× /CX/D1/CP/CV/CX/D2/CP /D6/DD/D4/CP /D6/D8 /BP /BD/BI/BI /C5/CT/CE/B8 /CP/D2/CS /D6/CT/D7/CX/CS/D9/CT /DB/CX/D8/CW /D1/D3 /CS/D9/D0/D9/D7 /BK/BE /C5/CT/CE /CP/D2/CS /D4/CW/CP/D7/CT /BP − /BH/BD◦/BA/BI/BT/CA/C6/BW/CC /BL/BH /CP/D0/D7/D3 /AC/D2/CS/D7 /CP /D7/CT/CR/D3/D2/CS/B9/D7/CW/CT/CT/D8 /D4 /D3/D0/CT /DB/CX/D8/CW /D6/CT/CP/D0 /D4/CP /D6/D8 /BP /BD/BF/BK/BF /C5/CT/CE/B8 − /BE× /CX/D1/CP/CV/CX/D2/CP /D6/DD/D4/CP /D6/D8 /BP /BE/BD/BC /C5/CT/CE/B8 /CP/D2/CS /D6/CT/D7/CX/CS/D9/CT /DB/CX/D8/CW /D1/D3 /CS/D9/D0/D9/D7 /BL/BE /C5/CT/CE /CP/D2/CS /D4/CW/CP/D7/CT /BP − /BH/BG◦/BA/BJ/BT/CA/C6/BW/CC /BL/BD /B4/CB/D3/D0/D2 /CB/C5/BL/BC/B5 /CP/D0/D7/D3 /AC/D2/CS/D7 /CP /D7/CT/CR/D3/D2/CS/B9/D7/CW/CT/CT/D8 /D4/D3 /D0 /CT /DB/CX/D8/CW /D6/CT/CP/D0 /D4/CP /D6/D8 /BP /BD/BG/BD/BF /C5/CT/CE/B8 − /BE× /CX/D1/CP/CV/CX/D2/CP /D6/DD /D4/CP /D6/D8 /BP /BE/BH/BI/C5/CT/CE/B8 /CP/D2/CS /D6/CT/D7/CX/CS/D9/CT /BP /B4/BJ/BK − /BD/BH/BF /CX /B5 /C5/CT/CE/BA/BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BL/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 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/CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BD/BH /D8/D3 /BD/BH/BE/BH /B4 ≈ /BD/BH/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BD/BH /D8/D3 /BD/BH/BE/BH /B4 ≈ /BD/BH/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BD/BH /D8/D3 /BD/BH/BE/BH /B4 ≈ /BD/BH/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BD/BH /D8/D3 /BD/BH/BE/BH /B4 ≈ /BD/BH/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BD/BG. /BH± /BC. /BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BE/BG ± /BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BH/BE/BH ± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BH/BD/BL ± /BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BE/BC ± /BD/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BI. /BF± /BC. /BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BC/BL ± /BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BK ± /BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BI ± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BH/BD/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BE/BI ± /BD/BK /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BH/BD/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BH/BD/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BE/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BC /D8/D3 /BD/BE/BH /B4 ≈ /BD/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BD/BE/BH /B4 ≈ /BD/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BC /D8/D3 /BD/BE/BH /B4 ≈ /BD/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BD/BE/BH /B4 ≈ /BD/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BF. /BI± /BC. /BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BG± /BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BE/BC± /BD/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BG± /BJ /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BE/BH± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BL/BK. /BI± /BE. /BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BC/BC± /BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BG± /BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BI± /BG /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BC/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BF± /BF/BE /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BE/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BD/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BH/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BH/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BH/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC/BH /D8/D3 /BD/BH/BD/BH /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC/BH /D8/D3 /BD/BH/BD/BH /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC/BH /D8/D3 /BD/BH/BD/BH /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC/BH /D8/D3 /BD/BH/BD/BH /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BD/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BD/BC /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BH/BD/BC± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BC/BL± /BJ /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BD/BD /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BH/BD/BG /D3 /D6/BD /BH /BD /BD /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BC/BK /D3 /D6/BD /BH /BC /BH /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BC /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BD/BG± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BF± /BD/BE /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BC/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BG/BI/D3 /D6/BD /BF /BJ /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BC/BL /D3 /D6/BD /BC /BJ /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BH/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BH/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BH/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BE /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BF/BH± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BK /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BD/BE± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BH/BH /D8/D3 /BC . /BI/BH/A0/BE /C6η /B4/BE. /BF± /BC. /BG /B5× /BD/BC− /BF/A0/BF /C6ππ /BG/BC/DF /BH/BC /B1/A0/BG /A1π /BD/BH/DF /BE/BH /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /BH/DF /BD/BE /B1/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /BD/BC/DF /BD/BG /B1 /BD/BC/BJ/BL /BD/BC/BJ/BL/BD/BC/BJ/BL /BD/BC/BJ/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BH/BE/BC/B5 /A0/BJ /C6ρ /BD/BH/DF /BE/BH /B1/A0/BK /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BD/BC /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BD /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BK/B1/A0/BD/BE /D4γ /BC. /BG/BI/DF /BC. /BH/BI/B1/A0/BD/BF /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BF/BG /B1/A0/BD/BG /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BG/BG/DF /BC. /BH/BF /B1/A0/BD/BH /D2γ /BC. /BF/BC/DF /BC. /BH/BF /B1/A0/BD/BI /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BG/DF /BC. /BD/BC /B1/A0/BD/BJ /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BE/BH/DF /BC. /BG/BH /B1 /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH /D8/D3 /BC. /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC. /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BH /D8/D3 /BC. /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC. /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BI/BF/BE± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BH/BL± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BH/BK± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BH/BG± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BH/BK± /BC. /BC/BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BG/BC± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BH/BI± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BF± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BG/BI± /BC. /BC/BI /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BE/BF± /BC. /BC/BC/BC/BG /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BC/BE± /BC. /BC/BC/BD /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BC/BK /D8/D3 /BC . /BC/BC/BD/BE /BT/CA/C6/BW/CC /BC/BH /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BC/BK± /BC. /BC/BC/BC/BD /CC/C1/BT /CC/C7/CA /BL/BL /BW/C8/CF /BTγ /D4→ /D4η/BC. /BC/BC/BD± /BC. /BC/BC/BE /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BI/D8/D3 − /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BI/D8/D3 − /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BI/D8/D3 − /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BI/D8/D3 − /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BK± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BI /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BG /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BE± /BC. /BC/BG /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BK /D8/D3 − /BC. /BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BK /D8/D3 − /BC. /BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BK /D8/D3 − /BC. /BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BK /D8/D3 − /BC. /BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BL± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BD /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BF/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BG± /BC. /BC/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BH /D8/D3 − /BC. /BF/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BH /D8/D3 − /BC. /BF/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BH /D8/D3 − /BC. /BF/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BH /D8/D3 − /BC. /BF/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BH± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BF/BH /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BG /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BD/BJ /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BH/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BH/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BG± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BG± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BG± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BG± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BK± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BK± /BC. /BC/BC/BF /BT/C0/CA/BX/C6/CB /BC/BE /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BC± /BC. /BC/BC/BJ /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BK± /BC. /BC/BD/BG /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BJ± /BC. /BC/BC/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BJ /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BF /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BH/BE± /BC. /BC/BD/BC± /BC. /BC/BC/BJ /BI/C5/CD/C3/C0/C7/C8 /BT/BW/BA/BA/BA /BL/BK γ /D4→η /D4 − /BC. /BC/BE/BC± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BE /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BI/BI± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BI/BI± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BI/BI± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BI/BI± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BG/BF± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BG/BJ± /BC. /BC/BD/BC /BT/C0/CA/BX/C6/CB /BC/BE /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BI/BJ± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BH/BI± /BC. /BC/BE/BE /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BI/BK± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BI/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BH/BD /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BF/BC± /BC. /BC/BE/BC± /BC. /BC/BD/BH /BI/C5/CD/C3/C0/C7/C8 /BT/BW/BA/BA/BA /BL/BK γ /D4→η /D4/BC. /BD/BI/BJ± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BI/BK /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BL± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BL± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BL± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BL± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BK± /BC. /BC/BC/BK /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BI± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BJ± /BC. /BC/BC/BG /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BJ/BJ /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BK/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BH/BK± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BH/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF/BL± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BL± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BL± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BL± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG/BC± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BE/BG± /BC. /BC/BC/BL /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BH/BK± /BC. /BC/BC/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BH/BG /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BH/BL /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BF/BD± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/BI/C5/CD/C3/C0/C7/C8 /BT/BW/C0/CH /BT /CH /BL/BK /D9/D7/CT/D7 /CP/D2 /CT/AB/CT/CR/D8/CX/DA/CT /C4/CP/CV/D6/CP/D2/CV/CX/CP/D2 /CP/D4/D4 /D6/D3/CP/CR/CW /D8/D3 /CP/D2/CP/D0/DD/DE/CT η /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/B9/D8/CX/D3/D2 /CS/CP/D8/CP/BA /CC/CW/CT /D6/CP/D8/CX/D3 /D3/CU /D8/CW/CT /BT/BF/ /BE /CP/D2/CS /BT/BD/ /BE /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CX/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /DB/CX/D8/CW /D0/CT/D7/D7 /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D8/CW/CP/D2 /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/CW/CT/D1/D7/CT/D0/DA/CT/D7/B8 /D8/D3 /CQ /CT /BT/BF/ /BE /BB /BT/BD/ /BE /BP− /BE. /BH± /BC. /BH± /BC. /BG/BA /BD/BC/BK/BC /BD/BC/BK/BC/BD/BC/BK/BC /BD/BC/BK/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BH/BE/BC/B5 /B8 /C6 /B4/BD/BH/BF/BH/B5 /C6 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA /BY /D3 /D6/DA /CT /D6 /DD /CT /CP /D6/D0/DD/D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /CA/CT/DA/CX/CT/DB/D7 /D3/CU /C5/D3 /CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BF/BJ /BF/BJ/BF/BJ /BF/BJ/BI/BF/BF /B4/BD/BL/BI/BH/B5/BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA/CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA/BW/D6/CT/CR/CW/D7/CT/D0/B8 /CB/BA /CB/BA/C3/CP/D1/CP/D0/D3/DA/B8 /C4/BA/CC/CX/CP/D8/D3 /D6 /B4/C5/BT/C1/C6/CI/B8 /C2/C1/C6/CA/B5/BW/CD/BZ/BZ/BX/CA /BC/BJ /C8/CA /BV/BJ/BI /BC/BE/BH/BE/BD/BD /C5/BA/BW/D9/CV/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/CT/AB/CT/D6/D7/D3/D2 /C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BH /C8/CA /BV/BJ/BE /BC/BG/BH/BE/BC/BE /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /C8/C6/C8/C1/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/BT/C0/CA/BX/C6/CB /BC/BE 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/BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BE/BH /D8/D3 /BD/BH/BG/BH /B4 ≈ /BD/BH/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BE/BH /D8/D3 /BD/BH/BG/BH /B4 ≈ /BD/BH/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BE/BH /D8/D3 /BD/BH/BG/BH /B4 ≈ /BD/BH/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BE/BH /D8/D3 /BD/BH/BG/BH /B4 ≈ /BD/BH/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BG/BJ. /BC± /BC. /BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BF/BG ± /BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BH/BH/BC ± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BH/BE/BI ± /BJ /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BG/BK ± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BG/BI. /BJ± /BE. /BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BE/BI ± /BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BF/BC ± /BD/BC /BU/BT/C1 /BC/BD /BU /BU/BX/CB /C2/ψ→ /D4 /D4η/BD/BH/BE/BE ± /BD/BD /CC/C0/C7/C5/C8/CB/C7/C6 /BC/BD /BV/C4/BT/CB γ∗/D4→ /D4η/BD/BH/BG/BE ± /BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BF/BE ± /BH /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BL /BU /BW/C8/CF /BTγ∗/D4→ /D4η/BD/BH/BG/BL. /BC± /BE. /BD /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BTπ−/D4→η /D2/BD/BH/BE/BH ± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BH/BF/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BG/BE ± /BI /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BH/BF/BJ /BU/BT /CC/C1/C6/C1/BV /BL/BH /BU /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BH/BG/BG ± /BD/BF /C3/CA/CD/CB/BV/C0/BX /BL/BH /BW/C8/CF /BTγ /D4→ /D4η/BD/BH/BD/BK /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BH/BE/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BD/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BH /D8/D3 /BD/BJ/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BH /D8/D3 /BD/BJ/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BH /D8/D3 /BD/BJ/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BH /D8/D3 /BD/BJ/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BK. /BG± /BF. /BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BG/BK. /BE± /BK. /BD /BZ/CA/BX/BX/C6 /BL/BJ /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BD± /BE/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BG/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BC± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BC± /BE/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BK. /BC± /BD/BD. /BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BL± /BK /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BL/BH± /BE/BH /BU/BT/C1 /BC/BD /BU /BU/BX/CB /C2/ψ→ /D4 /D4η/BD/BG/BF± /BD/BK /CC/C0/C7/C5/C8/CB/C7/C6 /BC/BD /BV/C4/BT/CB γ∗/D4→ /D4η/BD/BD/BE± /BD/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BG± /BE/BC /BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BL /BU /BW/C8/CF /BTγ∗/D4→ /D4η/BE/BD/BE± /BE/BC /BF/C3/CA/CD/CB/BV/C0/BX /BL/BJ /BW/C8/CF /BTγ /C6→η /C6/BD/BI/BK. /BK± /BD/BD. /BI /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BTπ−/D4→η /D2 /BD/BC/BF± /BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BI/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BC± /BD/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BG/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BU /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BE/BC/BC± /BG/BC /C3/CA/CD/CB/BV/C0/BX /BL/BH /BW/C8/CF /BTγ /D4→ /D4η/BK/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BF/BH /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BF/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BH/BF/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BH/BF/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BH/BF/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BL/BC /D8/D3 /BD/BH/BF/BC /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BL/BC /D8/D3 /BD/BH/BF/BC /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BL/BC /D8/D3 /BD/BH/BF/BC /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BL/BC /D8/D3 /BD/BH/BF/BC /B4 ≈ /BD/BH/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BG/BK/BJ /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BH/BD/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BC/BK /B7/BD /BC − /BF/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BE/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BE/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BC± /BD/BC /BH/BT/CA/C6/BW/CC /BL/BK /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BC/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BL/BL /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BG/BL/BI/D3 /D6/BD /BG /BL /BL /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BE/BH /D3 /D6/BD /BH /BE /BJ /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BL/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BI/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BH± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BF/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BC± /BF/BC /BH/BT/CA/C6/BW/CC /BL/BK /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BD/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BC/BF /D3 /D6/BD /BC /BH /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BH /D3 /D6/BD /BE /BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BH/BF/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BH/BF/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BH/BF/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BH/BF/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD/BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/B7/BD /BH± /BG/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BF/BH/DF /BH/BH /B1/A0/BE /C6η /BG/BH/DF /BI/BC /B1/A0/BF /C6ππ /BD/DF /BD/BC /B1/A0/BG /A1π < /BD/B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BI /C6ρ < /BG/B1/A0/BJ /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BK /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BF/B1/A0/BD/BC /C6 /B4/BD/BG/BG/BC/B5 π < /BJ/B1/A0/BD/BD /D4γ /BC. /BD/BH/DF /BC. /BF/BH /B1/A0/BD/BE /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BD/BH/DF /BC. /BF/BH /B1/A0/BD/BF /D2γ /BC. /BC/BC/BG/DF /BC . /BE/BL /B1/A0/BD/BG /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BE/BL /B1 /BD/BC/BK/BD /BD/BC/BK/BD/BD/BC/BK/BD /BD/BC/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BH/BF/BH/B5 /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BH/BF/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH /D8/D3 /BC. /BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BH /D8/D3 /BC. /BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH/BH± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BF/BL/BG± /BC. /BC/BC/BL /BZ/CA/BX/BX/C6 /BL/BJ /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BH/BD± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BH/BC± /BC. /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BF/BK± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BJ± /BC. /BC/BL /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BI/BC± /BC. /BC/BC/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BF/BI± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BH± /BC. /BC/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BF/BC± /BC. /BC/BD/BD /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BTπ−/D4→η /D2/BC. /BF/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BF/BG± /BC. /BC/BL /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BG/BH/DF/BC. /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BH/DF/BC. /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BG/BH/DF/BC. /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BH/DF/BC. /BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BH/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BH/BF± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BH/BD± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BC± /BC. /BD/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 > /BC. /BG/BH /BL/BH /BJ/BT/CA/C5/CB/CC/CA/C7/C6/BZ /BL/BL /BU /BW/C8/CF /BT /D4 /B4 /CT /B8 /CT/prime/D4 /B5η/BC. /BH/BI/BK± /BC. /BC/BD/BD /BZ/CA/BX/BX/C6 /BL/BJ /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BH/BL/BD± /BC. /BC/BD/BJ /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BTπ−/D4→η /D2/BC. /BI/BF± /BC. /BC/BJ /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BG/BG /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BG /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BG/BG /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BG /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BG/BJ± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG /D8/D3 /B7 /BC . /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG /D8/D3 /B7 /BC . /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG /D8/D3 /B7 /BC . /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG /D8/D3 /B7 /BC . /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BC± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BI /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BF± /BC. /BC/BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BC± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BC/BL /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BJ± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BC/BK /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BL /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BH/BF/BH/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BC/BE /BK/CB/CC /BT/CA/C7/CB/CC/C1/C6 /BC/BF π−/D4→ /D2 /BFπ /BC/BC. /BD/BC± /BC. /BC/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BH/BF/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BH/BF/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BH/BF/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BL/BC± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BL/BC± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BL/BC± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BL/BC± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BL/BD± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BE/BC± /BC. /BC/BD/BD± /BC. /BC/BD/BH /BF/C3/CA/CD/CB/BV/C0/BX /BL/BJ /BW/C8/CF /BTγ /C6→η /C6/BC. /BC/BI/BC± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BJ± /BC. /BC/BC/BI /BU/BX/C6/C5/BX/CA/CA/C7/CD/BA/BA/BA /BL/BH /BW/C8/CF /BTγ /C6→ /C6η/BC. /BC/BL/BH± /BC. /BC/BD/BD /BL/BU/BX/C6/C5/BX/CA/CA/C7/CD/BA/BA/BA /BL/BD γ /D4→ /D4η/BC. /BC/BH/BF± /BC. /BC/BD/BH /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BJ/BJ± /BC. /BC/BE/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BI/BI /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BC /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BD/BC /D8/D3 /BC . /BD/BG/BC /C3/CA/CD/CB/BV/C0/BX /BL/BH /BW/C8/CF /BTγ /D4→ /D4η/BC. /BD/BE/BH± /BC. /BC/BE/BH /C3/CA/CD/CB/BV/C0/BX /BL/BH /BV /C1/C8/CF /BTγ /CS→η /C6 /B4 /C6 /B5/BC. /BC/BI/BD± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BH/BH /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/C6 /B4/BD/BH/BF/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BI± /BC. /BC/BE/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BI± /BC. /BC/BE/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BC± /BC. /BC/BF/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BH± /BC. /BC/BD/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BE± /BC. /BC/BC/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BH/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BC/BC± /BC. /BC/BF/BC /C3/CA/CD/CB/BV/C0/BX /BL/BH /BV /C1/C8/CF /BTγ /CS→η /C6 /B4 /C6 /B5 − /BC. /BC/BG/BI± /BC. /BC/BC/BH /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BH/BF/BH/B5 → /C6γ /B8 /D6/CP/D8/CX/D3 /BT /D2/BD/ /BE /BB/BT /D4/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /C6γ /B8 /D6/CP/D8/CX/D3 /BT /D2/BD/ /BE /BB/BT /D4/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /C6γ /B8 /D6/CP/D8/CX/D3 /BT /D2/BD/ /BE /BB/BT /D4/BD/ /BE /C6 /B4/BD/BH/BF/BH/B5 → /C6γ /B8 /D6/CP/D8/CX/D3 /BT /D2/BD/ /BE /BB/BT /D4/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BK/BG± /BC. /BD/BH /C5/CD/C3/C0/C7/C8 /BT/BW/BA/BA/BA /BL/BH /BU /C1/C8/CF /BT /C6 /B4/BD/BH/BF/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BH/BF/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BH/BF/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/C3/CA/CD/CB/BV/C0/BX /BL/BJ /AC/D8/D7 /DB/CX/D8/CW /D8/CW/CT /D1/CP/D7/D7 /AC/DC/CT/CS /CP/D8 /BD/BH/BG/BG /C5/CT/CE/BA/BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/BT/CA/C6/BW/CC /BL/BK /CP/D0/D7/D3 /D0/CX/D7/D8/D7 /D4 /D3/D0/CT /D6/CT/D7/CX/CS/D9/CT/D7/B8 /DB/CW/CX/CR/CW /CS/CX/D7/D4/D0/CP /DD/D1 /D3 /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D8/CW/CP/D2 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/C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BC± /BE/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BF/BC. /BI± /BJ. /BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BK± /BJ /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BH /B7/BK /BC − /BG/BH /BU/BT/C1 /BC/BD /BU /BU/BX/CB /C2/ψ→ /D4 /D4η/BE/BC/BE± /BG/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BC± /BD/BE /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BL/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BK/BG /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BD/BH± /BF/BE /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BE/BJ/BL± /BH/BG /BE/BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BE/BE/BH /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BJ/BL /C5/CD/CB/BX/CC/CC/BX /BK/BC /C1/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BE/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BJ/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BC /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BI/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BG/BC /D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BG/BC /D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BG/BC /D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BG/BC /D8/D3 /BD/BI/BJ/BC /B4 ≈ /BD/BI/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BG/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BC /BH/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BI/BG/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BG/BH± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BH/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BI/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BI/BC± /BD/BC /BI/BT/CA/C6/BW/CC /BL/BK /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BK/BL /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BH/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BG/BK /D3 /D6/BD /BI/BH /BD /BJ/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BL/BL /D3 /D6/BD /BI/BL /BK /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /D8/D3 /BD/BK/BC /B4 ≈ /BD/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BD/BK/BC /B4 ≈ /BD/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC /D8/D3 /BD/BK/BC /B4 ≈ /BD/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BD/BK/BC /B4 ≈ /BD/BI/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BF /BH/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BH/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BJ± /BE/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BG/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BC± /BE/BC /BI/BT/CA/C6/BW/CC /BL/BK /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BK/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BE /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BD/BJ /D3 /D6/BD /BD /BL /BJ/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BG /D3 /D6/BD /BJ /BF /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BI/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BL /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BI/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BJ/BE /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BH/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BI/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BF/BJ /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BJ/BH± /BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BH/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BK/BH /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BF/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BI/BC/D8 /D3/BC . /BL/BH/A0/BE /C6η /BF/DF /BD/BC /B1/A0/BF /A3/C3 /BF/DF /BD/BD /B1/A0/BG /A6/C3/A0/BH /C6ππ /BD/BC/DF /BE/BC /B1/A0/BI /A1π /BD/DF /BJ /B1/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BK /C6ρ /BG/DF /BD/BE /B1/A0/BL /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BD/BC /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BD /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT< /BG/B1/A0/BD/BE /C6 /B4/BD/BG/BG/BC/B5 π < /BH/B1/A0/BD/BF /D4γ /BC. /BC/BG/DF /BC. /BD/BK /B1/A0/BD/BG /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BG/DF /BC. /BD/BK /B1/A0/BD/BH /D2γ /BC. /BC/BC/BF/DF /BC . /BD/BJ /B1/A0/BD/BI /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BF/DF /BC . /BD/BJ /B1 /BD/BC/BK/BF /BD/BC/BK/BF/BD/BC/BK/BF /BD/BC/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BI/BH/BC/B5 /C6 /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC /D8/D3 /BC. /BL/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BI/BC /D8/D3 /BC. /BL/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BI/BC /D8/D3 /BC. /BL/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BI/BC /D8/D3 /BC. /BL/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD. /BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BJ/BF/BH± /BC. /BC/BD/BD /BZ/CA/BX/BX/C6 /BL/BJ /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BK/BL± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BI/BH± /BC. /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BI/BD± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BJ/BC± /BC. /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD. /BC/BC/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BI/BH± /BC. /BC/BG /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BJ/BG± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BL/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BE/BJ /BD/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BL/BG± /BC. /BC/BJ /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BC. /BG/BL± /BC. /BE/BD /BE/BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BF± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BE/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BG/BA/BF/BA/BC. /BC/BD/BC± /BC. /BC/BC/BI /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BI± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BH± /BC. /BC/BI /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BI± /BC. /BC/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BC. /BC/BE± /BC. /BC/BF /BE/BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BL± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BG± /BC. /BC/BD /CB/C0/C3/C4 /CH /BT/CA /BC/BH /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BE/BJ± /BC. /BC/BC/BG /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BJ /D8/D3 − /BC. /BD/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BJ /D8/D3 − /BC. /BD/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BJ /D8/D3 − /BC. /BD/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BJ /D8/D3 − /BC. /BD/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BE /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BE/BE /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BH/BG /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BH /D8/D3 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BH /D8/D3 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BH /D8/D3 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BH /D8/D3 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BE± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BE/BL /BF, /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BD/BH /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /B7/BC. /BE/BI± /BC. /BD/BG /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BC± /BC. /BC/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BF /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BF /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BF /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BF /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD± /BC. /BC/BL /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BD/BJ /BF, /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BD/BI /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BJ /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BJ /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BJ /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BJ /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BI± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BE/BL /BF, /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BG /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BG /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BG /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BG /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BE± /BC. /BC/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BC /BF, /BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE/BH /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BH/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BI/BH/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BI/BH/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BI/BH/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BH/BF± /BC. /BC/BD/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BH/BF± /BC. /BC/BD/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BH/BF± /BC. /BC/BD/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BH/BF± /BC. /BC/BD/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BE/BE± /BC. /BC/BC/BJ /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BI/BL± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BF± /BC. /BC/BD/BH /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BH/BC± /BC. /BC/BD/BC /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BF/BF /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BG/BL /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BI/BK± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BD /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/C6 /B4/BD/BI/BH/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BH/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BK± /BC. /BC/BC/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BG± /BC. /BC/BC/BG /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BC/BL /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BD /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BC/BE± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BI/BH/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BI/BH/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BH/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ. /BK± /BC. /BF /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BK. /BD/BF /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BI/BH/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BC/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BC/BJ± /BF /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BD/BC/BJ. /BK /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BD/BI/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BI/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BT/CA/C6/BW/CC /BL/BH /AC/D2/CS/D7 /D8 /DB /D3 /CS/CX/D7/D8/CX/D2/CR/D8 /D7/D8/CP/D8/CT/D7/BA/BE/BU/BT /CC/C1/C6/C1/BV /BL/BH /AC/D2/CS/D7 /D8 /DB /D3 /CS/CX/D7/D8/CX/D2/CR/D8 /D7/D8/CP/D8/CT/D7/BA /CC/CW/CX/D7 /D7/CT/CR/D3/D2/CS /D6/CT/D7/D3/D2/CP/D2/CR/CT /DB /CP/D7 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT/C6 /B4/BE/BC/BL/BC/B5 /CB/BD/BD /BA/BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BH/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BI/BT/CA/C6/BW/CC /BL/BK /CP/D0/D7/D3 /D0/CX/D7/D8/D7 /D4 /D3/D0/CT /D6/CT/D7/CX/CS/D9/CT/D7/B8 /DB/CW/CX/CR/CW /CS/CX/D7/D4/D0/CP /DD/D1 /D3 /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D8/CW/CP/D2 /CS/D3 /D8/CW/CT/CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7/BA/BJ/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BK/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /BD/BC/BK/BG /BD/BC/BK/BG/BD/BC/BK/BG /BD/BC/BK/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BI/BH/BC/B5 /B8 /C6 /B4/BD/BI/BJ/BH/B5 /C6 /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA/CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA/BW/D6/CT/CR/CW/D7/CT/D0/B8 /CB/BA /CB/BA/C3/CP/D1/CP/D0/D3/DA/B8 /C4/BA/CC/CX/CP/D8/D3 /D6 /B4/C5/BT/C1/C6/CI/B8 /C2/C1/C6/CA/B5/BW/CD/BZ/BZ/BX/CA /BC/BJ /C8/CA /BV/BJ/BI /BC/BE/BH/BE/BD/BD /C5/BA/BW/D9/CV/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/CT/AB/CT/D6/D7/D3/D2 /C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C0/C3/C4 /CH /BT/CA /BC/BH /C8/CA /BV/BJ/BE /BC/BD/BH/BE/BD/BC /CE/BA/CB/CW/CZ/D0/DD /CP /D6/B8 /C0/BA/C4/CT/D2/D7/CZ /CT/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/BU/BT/C1 /BC/BD/BU /C8/C4 /BU/BH/BD/BC /BJ/BH /C2/BA/CI/BA /BU/CP/CX /CT/D8 /CP/D0/BA /B4/BU/BX/CB /BV/D3/D0/D0/CP/CQ/BA/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 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/BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BI ± /BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BI/BJ/BH ± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BI/BJ/BL ± /BK /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BJ/BK ± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BI. /BE± /BC. /BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BK/BH ± /BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BF ± /BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BJ/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BK/BF ± /BD/BL /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BI/BI/BI /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BJ/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BI/BH/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BI/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BC /D8/D3 /BD/BI/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BC /D8/D3 /BD/BI/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BF/BC /D8/D3 /BD/BI/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BC /D8/D3 /BD/BI/BH /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BI. /BH± /BD. /BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BL± /BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BI/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BC± /BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BE/BC± /BE/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD. /BK± /BF. /BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BD± /BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BG± /BJ /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BH/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BE± /BE/BF /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BF/BI /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BG/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BF/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BJ/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BJ/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BI/BJ/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BJ/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BH/BH /D8/D3 /BD/BI/BI/BH /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BH/BH /D8/D3 /BD/BI/BI/BH /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BH/BH /D8/D3 /BD/BI/BI/BH /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BH/BH /D8/D3 /BD/BI/BI/BH /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BH/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BH/BI /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BI/BI/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BF/BL± /BD/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BH/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BI/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BH/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BI/BF /D3 /D6/BD /BI/BI/BK /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BG/BL /D3 /D6/BD /BI/BH /BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BI /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BG/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BC± /BE/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BE/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BG/BI/D3 /D6/BD /BJ /BD /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BE/BJ /D3 /D6/BD /BE /BJ /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BJ/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BJ/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BI/BJ/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BJ/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BF/BD± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BE /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BF/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BF/BH /D8/D3 /BC . /BG/BH/A0/BE /C6η /B4/BC. /BC± /BD. /BC /B5/B1/A0/BF /A3/C3 < /BD/B1/A0/BG /A6/C3/A0/BH /C6ππ /BH/BC/DF /BI/BC /B1/A0/BI /A1π /BH/BC/DF /BI/BC /B1/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BK /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BZ /B9/DB /CP/DA/CT/A0/BL /C6ρ < /BD/DF/BF /B1/A0/BD/BC /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BD /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BE /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BZ /B9/DB /CP/DA/CT/A0/BD/BF /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/A0/BD/BG /D4γ /BC. /BC/BC/BG/DF /BC . /BC/BE/BF /B1/A0/BD/BH /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BD/BH /B1/A0/BD/BI /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/DF/BC. /BC/BD/BD /B1/A0/BD/BJ /D2γ /BC. /BC/BE/DF /BC. /BD/BE /B1/A0/BD/BK /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BI/DF /BC . /BC/BG/BI/B1/A0/BD/BL /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BD/DF /BC. /BC/BK /B1 /BD/BC/BK/BH /BD/BC/BK/BH/BD/BC/BK/BH /BD/BC/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BI/BJ/BH/B5 /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BL/BF± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BG/BJ± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BF/BK± /BC. /BC/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BF/BK± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BF/BC± /BC. /BC/BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BG/BC/BC± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BF/BH± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BF/BD± /BC. /BC/BI /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BF± /BC. /BC/BF /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BD± /BC. /BC/BC/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BG /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B7/BC. /BC/BF/BI /BH/CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BG/BI /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BI /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BG/BI /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BG/BI /D8/D3 /B7 /BC . /BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BG/BL/BI± /BC. /BC/BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BG/BI /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BH/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BF± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BG± /BC. /BC/BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BG± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BE /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BH /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BJ/BH/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BJ/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BI/BJ/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BL± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BD/BK± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BH± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BD± /BC. /BC/BD/BD /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BG± /BC. /BC/BC/BH /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BD/BH /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BE± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD/BH± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BH± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BD/BH± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BH± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BE/BD± /BC. /BC/BC/BD /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BC± /BC. /BC/BC/BJ /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BH± /BC. /BC/BC/BL /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BG± /BC. /BC/BC/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BE/BE /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BD± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BL± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BH/BJ± /BC. /BC/BE/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BF± /BC. /BC/BC/BG /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BI/BE /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BC± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BJ/BH/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BH/BD± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BJ/BJ± /BC. /BC/BD/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BL± /BC. /BC/BC/BG /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK/BG /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BJ/BG± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BI/BJ/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BI/BJ/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/CB/BT/CG /C7/C6 /BK/BC /AC/D2/CS/D7 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /D4/CW/CP/D7/CT /CX/D7 /D2/CT/CP /D6/BL /BC◦/BA/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /C6 /B4/BD/BI/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BI/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BJ/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA/CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA/BW/D6/CT/CR/CW/D7/CT/D0/B8 /CB/BA /CB/BA/C3/CP/D1/CP/D0/D3/DA/B8 /C4/BA/CC/CX/CP/D8/D3 /D6 /B4/C5/BT/C1/C6/CI/B8 /C2/C1/C6/CA/B5/BW/CD/BZ/BZ/BX/CA /BC/BJ /C8/CA /BV/BJ/BI /BC/BE/BH/BE/BD/BD /C5/BA/BW/D9/CV/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/CT/AB/CT/D6/D7/D3/D2 /C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8 /C1/BA/C1/BA /CB/D8/D6/CP/CZ /D3/DA/D7/CZ/DD /B8 /CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BU/CA/BV/C7/B5/BU/BT /CC/C1/C6/C1/BV /BL/BH /C8/CA /BV/BH/BD /BE/BF/BD/BC /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA /B4/BU/C7/CB/C3/B8 /CD/BV/C4/BT/B5/BT/D0/D7/D3 /C8/CA /BV/BH/BJ /BD/BC/BC/BG /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA/C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C4/C1 /BL/BF /C8/CA /BV/BG/BJ /BE/BJ/BH/BL /CI/BA/C2/BA /C4/CX /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /CC/BX/C4/BX/B5 /C1/C2/C8/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C6/C8 /BU/BE/BD/BD /BD /CA/BA/C4/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /CF/BA/CC/BA /C5/D3 /D6/D8/D3/D2 /B4/BZ/C4/BT/CB/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA/CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA/BF/BH/BE /C6/BA/BT/DB /CP/CY/CX/B8 /CA/BA/C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BY/CD/C2/C1 /C1 /BK/BD /C6/C8 /BU/BD/BK/BJ /BH/BF /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B8 /C7/CB/BT/C3/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C6/C8 /BU/BD/BE/BE /BG/BL/BF /CA/BA /CB/BA/C4/D3/D2/CV/CP/CR/D6/CT/B8 /C2/BA/BW/D3/D0/CQ /CT/CP/D9 /B4/CB/BT /BV/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BC/BK /BF/BI/BH /C2/BA/BW/D3/D0/CQ /CT/CP/D9 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C8/C4 /BH/BH/BU /BG/BD/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C1/C2/C8 /BD/BC/BK/BI /BD/BC/BK/BI/BD/BC/BK/BI /BD/BC/BK/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BI/BK/BC/B5 /C6 /B4/BD/BI/BK/BC/B5 /BY/BD/BH /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BK/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BK/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC. /BD± /BC. /BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BK/BG ± /BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BI/BK/BC ± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BI/BK/BG ± /BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BK/BG ± /BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BK/BF. /BE± /BC. /BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BL ± /BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BL ± /BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BJ/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BJ/BG ± /BD/BE /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BI/BI/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BJ/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BC /D8/D3 /BD/BG/BC /B4 ≈ /BD/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC /D8/D3 /BD/BG/BC /B4 ≈ /BD/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BC /D8/D3 /BD/BG/BC /B4 ≈ /BD/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC /D8/D3 /BD/BG/BC /B4 ≈ /BD/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BK. /BC± /BD. /BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BL± /BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BE/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BK± /BK /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BC/BH± /BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BF/BG. /BG± /BF. /BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BK± /BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BG± /BG /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BE/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BE/BI± /BE/BC /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BH/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BI/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BI/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BH /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BH /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BH /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BH /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BF /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BI/BI/BJ± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BJ/BG± /BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BI/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BJ/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BI/BK /D3 /D6/BD /BI/BJ /BG /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BH/BI /D3 /D6/BD /BI/BH /BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BC /D8/D3 /BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BC /D8/D3 /BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BC /D8/D3 /BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BC /D8/D3 /BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BF/BH /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BD/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BL/BH± /BD/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BD/BI /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BF/BE /D3 /D6/BD /BF /BJ /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BG/BH /D3 /D6/BD /BG /BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BI/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BI/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BI/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BG /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BF/BG± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BJ /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BE/BH± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/B7 /BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BI/BH/D8 /D3 /BC . /BJ/BC/A0/BE /C6η /B4/BC. /BC± /BD. /BC /B5/B1/A0/BF /A3/C3/A0/BG /A6/C3/A0/BH /C6ππ /BF/BC/DF /BG/BC /B1/A0/BI /A1π /BH/DF /BD/BH /B1/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /BI/DF/BD /BG /B1/A0/BK /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT < /BE/B1/A0/BL /C6ρ /BF/DF /BD/BH /B1/A0/BD/BC /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BD /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT < /BD/BE /B1/A0/BD/BE /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /BD/DF /BH /B1/A0/BD/BF /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BH/DF /BE/BC /B1/A0/BD/BG /D4γ /BC. /BE/BD/DF /BC. /BF/BE /B1/A0/BD/BH /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BD/BD /B1/A0/BD/BI /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BE/BC/DF /BC. /BF/BE /B1/A0/BD/BJ /D2γ /BC. /BC/BE/BD/DF /BC . /BC/BG/BI/B1/A0/BD/BK /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BC/BE/BL /B1/A0/BD/BL /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BD/DF /BC. /BC/BE/BG /B1 /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BI/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BH /D8/D3 /BC. /BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BI/BH /D8/D3 /BC. /BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BI/BH /D8/D3 /BC. /BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BI/BH /D8/D3 /BC. /BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BJ/BC/BD± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BJ/BC± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BI/BE± /BC. /BC/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BI/BH± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BJ/BE± /BC. /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BJ/BC± /BC. /BC/BC/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BI/BL± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BI/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BI/BL± /BC. /BC/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BD/BH /B7/BC. /BC/BC/BF/BH − /BC. /BC/BC/BD/BC /CC/C1/BT /CC/C7/CA /BL/BL /BW/C8/CF /BTγ /D4→ /D4η/BC. /BC/BD± /BC. /BC/BC/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A3/C3 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /CX/D2 /D8/CW/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /CB/BT/CG /C7/C6 /BK/BC /D3 /D6 /BU/BX/C4/C4 /BK/BF/BA/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BD /D8/D3 − /BC. /BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BD /D8/D3 − /BC. /BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BD /D8/D3 − /BC. /BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BD /D8/D3 − /BC. /BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BI± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BJ /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BH /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BC/BK/BJ /BD/BC/BK/BJ/BD/BC/BK/BJ /BD/BC/BK/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BI/BK/BC/B5 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BK± /BC. /BC/BF /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BJ± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BC/BJ /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BK /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BG± /BC. /BC/BF /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BC /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BC /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BC /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BC /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BC± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BF /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BF/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BK /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BK /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BK /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BK /D8/D3 − /BC. /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BH /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BI/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BH /D8/D3 /B7 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BH /D8/D3 /B7 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BH /D8/D3 /B7 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BH /D8/D3 /B7 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BL± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BF/BD /BD, /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BF/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BD± /BC. /BC/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BI/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BI/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BH± /BC. /BC/BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BH± /BC. /BC/BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BJ± /BC. /BC/BC/BD /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BC± /BC. /BC/BC/BG /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BJ± /BC. /BC/BD/BK /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BL± /BC. /BC/BC/BI /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BH /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BI± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BF/BF± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BF/BG± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BG/BH± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BF/BE± /BC. /BC/BD/BC /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BD/BH± /BC. /BC/BC/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BF/BG /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BH/BG± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BL± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BF/BC± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BJ± /BC. /BC/BD/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BE± /BC. /BC/BC/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BE/BK /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BE± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BI/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF/BF± /BC. /BC/BC/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BC± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BF± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BF± /BC. /BC/BC/BH /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BK /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BG/BK± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BI/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BI/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /C6 /B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BI/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /BY /D3 /D6/DA /CT /D6 /DD /CT /CP 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/BTπ /C6→ /C6ππ/BD/BJ/BD/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC± /BE/BE/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BL/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BC± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BC± /BF/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BH± /BD/BF/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BD/BH± /BI/BC /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BJ/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BJ/BC /D8/D3 /BD/BC/BC /BU/BT/C3/BX/CA /BJ/BK /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BE/BI /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/BL/BC± /BE/BH /BD/BU/BT/C3/BX/CA /BJ/BJ /C1/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BC/BC /BD/BU/BT/C3/BX/CA /BJ/BJ /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BI/BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BF/BC/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BF/BC /D8/D3 /BD/BJ/BF/BC /B4 ≈ /BD/BI/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BF/BC /D8/D3 /BD/BJ/BF/BC /B4 ≈ /BD/BI/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BF/BC /D8/D3 /BD/BJ/BF/BC /B4 ≈ /BD/BI/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BF/BC /D8/D3 /BD/BJ/BF/BC /B4 ≈ /BD/BI/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BC/BC /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BI/BI/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BD/BC± /BD/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ/BD/BC /D3 /D6/BD /BI/BJ /BK /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BD/BI /D3 /D6/BD /BI/BD /BF /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BC /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BL/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BH/BH± /BE/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BI/BC/BJ /D3 /D6/BH /BI/BJ /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BH/BJ/BJ /D3 /D6/BH /BJ /BH /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BI± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BH/DF /BD/BH /B1/A0/BE /C6η /B4/BC. /BC± /BD. /BC/B5 /B1/A0/BF /A3/C3 < /BF/B1/A0/BG /A6/C3/A0/BH /C6ππ /BK/BH/DF /BL/BH /B1/A0/BI /A1π/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BK /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6ρ < /BF/BH /B1/A0/BD/BC /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BD /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BD/BE /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BF /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/A0/BD/BG /D4γ /BC. /BC/BD/DF /BC. /BC/BH /B1/A0/BD/BH /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BE/BG /B1/A0/BD/BI /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BE/DF /BC . /BC/BE/BI/B1/A0/BD/BJ /D2γ /BC. /BC/BD/DF /BC. /BD/BF /B1/A0/BD/BK /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BL /B1/A0/BD/BL /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BD/DF /BC. /BC/BH /B1 /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BD± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BD± /BC. /BC/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BK± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BK /B7/BC. /BC/BK − /BC. /BC/BG /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BG± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BG± /BC. /BC/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BC± /BC. /BC/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BC± /BC. /BC/BI /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI /D8/D3 /B7 /BC . /BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI /D8/D3 /B7 /BC . /BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI /D8/D3 /B7 /BC . /BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI /D8/D3 /B7 /BC . /BC/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BE /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BC/BD/BE /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BG /BI/BU/BT/C3/BX/CA /BJ/BK /BW/C8/CF /BT /CB/CT/CT /CB/BT/CG /C7/C6 /BK/BC − /BC. /BC/BF± /BC. /BC/BC/BG /BD/BU/BT/C3/BX/CA /BJ/BJ /C1/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BC/BF /BD/BU/BT/C3/BX/CA /BJ/BJ /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B7/BC. /BC/BE/BI± /BC. /BC/BD/BL /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3 < /BC. /BC/BD/BJ /BJ/BW/BX/BT/C6/CB /BJ/BH /BW/C8/CF /BTπ /C6→ /A6/C3/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC /D8/D3 ± /BC. /BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BE± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BD/BI /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BC/BK/BL /BD/BC/BK/BL/BD/BC/BK/BL /BD/BC/BK/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BJ/BC/BC/B5 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BC± /BC. /BC/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BG /D8/D3 ± /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BG /D8/D3 ± /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BC± /BC. /BC/BL /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BE /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BD/BG /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BL± /BC. /BH/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BC± /BC. /BD/BD /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BD /D8/D3 ± /BC. /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BD /D8/D3 ± /BC. /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BD /D8/D3 ± /BC. /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BD /D8/D3 ± /BC. /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BC/BJ /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BJ /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BC/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BE /D8/D3 ± /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BE /D8/D3 ± /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BE /D8/D3 ± /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BE /D8/D3 ± /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BE± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BK± /BC. /BD/BE /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BI± /BC. /BC/BD/BG /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BE± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BF± /BC. /BC/BE/BD /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BE± /BC. /BC/BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BE/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BD/BE /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BL± /BC. /BC/BD/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BG± /BC. /BC/BE/BH /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BC± /BC. /BC/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC/BC± /BC. /BC/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BC± /BC. /BC/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC/BC± /BC. /BC/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BI± /BC. /BC/BE/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BE± /BC. /BC/BD/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BH/BC± /BC. /BC/BG/BE /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BF± /BC. /BC/BG/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BF± /BC. /BC/BG/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BF± /BC. /BC/BG/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BF± /BC. /BC/BG/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF/BF± /BC. /BC/BD/BJ /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BK± /BC. /BC/BD/BK /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BF/BH± /BC. /BC/BF/BC /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BJ/BC/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BC/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG. /BC/BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BJ. /BC/BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BC/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BF/BH. /BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /BU/BT/C3/BX/CA /BJ/BJ /CT/D2/D8/D6/CX/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP/D2 /C1/C8/CF /BT /D9/D7/CX/D2/CV /D8/CW/CT /BU/CP /D6/D6/CT/D0/CT/D8/B9/DE/CT/D6/D3 /D1/CT/D8/CW/D3 /CS /CP/D2/CS /CU/D6/D3/D1/CP /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/CP/D0 /CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT /D3/CU /BU/BT/C3/BX/CA /BJ/BK /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D4 /D6/CT/DA/CX/D3/D9/D7/CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7/BA/BJ/CC/CW/CT /D6/CP/D2/CV/CT /CV/CX/DA/CT/D2 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/D3/D9/D6 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /C6 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA/CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CE/CA/BT/C6/BT /BC/BC 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/BD/BJ/BG/BC /B4 ≈ /BD/BJ/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BC /D8/D3 /BD/BJ/BG/BC /B4 ≈ /BD/BJ/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BD/BJ± /BE/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BJ/BC/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BJ/BE/BF± /BL /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BH/BE± /BF /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BL/BL± /BI/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BE/BC± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BJ/BI/BI± /BF/BG /BD/BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BJ/BC/BI /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BJ/BF/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BJ/BE/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BD/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BK/BC± /BE/BF/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BL/BF± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BL/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BC± /BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BK/BI± /BH/BL /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BF± /BD/BC/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BH± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BK/BH± /BI/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BH/BG/BC /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BH/BH/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BE/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BJ/BH /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BJ/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ/BC /D8/D3 /BD/BJ/BJ/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC /D8/D3 /BD/BJ/BJ/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BJ/BC /D8/D3 /BD/BJ/BJ/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC /D8/D3 /BD/BJ/BJ/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BL/BC /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BI/BL/BK /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BI/BL/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BJ/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BJ/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BF/BI /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ/BC/BK /D3 /D6/BD /BJ /BD /BE /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BE/BC /D3 /D6/BD /BJ /BD /BD /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BC /D8/D3 /BF/BK/BC /B4 ≈ /BE/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC /D8/D3 /BF/BK/BC /B4 ≈ /BE/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK/BC /D8/D3 /BF/BK/BC /B4 ≈ /BE/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC /D8/D3 /BF/BK/BC /B4 ≈ /BE/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BK/BK /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BK/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BJ/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BH/BG/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ /D3 /D6/BE /BE /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BE/BF /D3 /D6/BD /BD /BH /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BJ/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BL /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BK± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BL /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD/BI/BJ /BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BJ/BH± /BF/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BI/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG/BL /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BC /B1/A0/BE /C6η /B4 /BI. /BE± /BD. /BC /B5/B1/A0/BF /C6ω /B4/BD/BF. /BC± /BE. /BC/B5 /B1/A0/BG /A3/C3 /BH/DF /BE/BH /B1/A0/BH /A6/C3/A0/BI /C6ππ /BG/BC/DF /BL/BC /B1/A0/BJ /A1π /BD/BH/DF /BG/BC /B1/A0/BK /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BL /C6ρ /BH/DF /BE/BH /B1/A0/BD/BC /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BD /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BE /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BD/BC/DF /BG/BC /B1/A0/BD/BF /D4γ /BC. /BC/BC/BE/DF /BC . /BC/BH/B1/A0/BD/BG /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BE/DF /BC . /BC/BH/B1/A0/BD/BH /D2γ /BC. /BC/DF/BC. /BC/BE/B1/A0/BD/BI /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BE/B1 /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC /D8/D3 /BC . /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC . /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC /D8/D3 /BC . /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC . /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BL± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BE/BC± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BE± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BG± /BC. /BC/BK /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BJ± /BC. /BD/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BK± /BC. /BD/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BE± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BE± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BE± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BE± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BI± /BC. /BD/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BI± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BD/BC /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BE /BC. /BD/BF± /BC. /BC/BE/BC. /BD/BF± /BC. /BC/BE /BC. /BD/BF± /BC. /BC/BE/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BE /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BD/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BI /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B7/BC. /BD/BG /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BC/BF /CB/C0/C3/C4 /CH /BT/CA /BC/BH /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH± /BC. /BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD± /BC. /BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ± /BC. /BC/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BG /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT /BD/BC/BL/BD /BD/BC/BL/BD/BD/BC/BL/BD /BD/BC/BL/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BJ/BD/BC/B5 /B8 /C6 /B4/BD/BJ/BE/BC/B5 /CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BD/BI/D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BI/D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BI/D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BI/D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BD± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BJ /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BC/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BC/BL /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BL /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BL /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BC/BL /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BH± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BD/BL /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BD /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BD/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BD/BG /D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BG /D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BG /D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BG /D8/D3 ± /BC. /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BG± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BI /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BE/BK /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BJ/BD/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BJ/BD/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BL± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BL± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BC/BL± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BL± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BJ± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BI± /BC. /BC/BD/BK /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BK± /BC. /BC/BC/BL /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BF/BJ± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BD/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BD/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BE± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BC± /BC. /BC/BD/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BD± /BC. /BC/BC/BF /BY/CD/C2/C1 /C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BJ/BD/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BC. /BI± /BC. /BG /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BJ. /BE/BD /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BD/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /C5/BD− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BH± /BF /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BD/BJ/BI. /BF /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BD/BJ/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BU/BT /CC/C1/C6/C1/BV /BL/BH /AC/D2/CS/D7 /CP /D7/CT/CR/D3/D2/CS /D7/D8/CP/D8/CT /DB/CX/D8/CW /CP /BI/C5/CT/CE /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /C6 /B4/BD/BJ/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BJ/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BJ/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C0/C3/C4 /CH /BT/CA /BC/BH /C8/CA /BV/BJ/BE /BC/BD/BH/BE/BD/BC /CE/BA/CB/CW/CZ/D0/DD /CP /D6/B8 /C0/BA/C4/CT/D2/D7/CZ /CT/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8 /C1/BA/C1/BA /CB/D8/D6/CP/CZ /D3/DA/D7/CZ/DD /B8 /CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BU/CA/BV/C7/B5/BU/BT /CC/C1/C6/C1/BV /BL/BH /C8/CA /BV/BH/BD /BE/BF/BD/BC /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA /B4/BU/C7/CB/C3/B8 /CD/BV/C4/BT/B5/BT/D0/D7/D3 /C8/CA /BV/BH/BJ /BD/BC/BC/BG /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA/C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C4/C1 /BL/BF /C8/CA /BV/BG/BJ /BE/BJ/BH/BL /CI/BA/C2/BA /C4/CX /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /CC/BX/C4/BX/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BL/BC /C8/CA /BW/BG/BE /BE/BF/BH /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /B8/CB /BA/CF /CP/D2/CV /B4/BV/C5/CD/B5/CF /C7/CA/C3/C5/BT/C6 /BL/BC /C8/CA /BV/BG/BE /BJ/BK/BD /CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/CC /BT/C6/BT/BU/BX /BK/BL /C8/CA /BV/BF/BL /BJ/BG/BD /C0/BA/CC /CP/D2/CP/CQ /CT/B8 /C5/BA/C3/D3/CW/D2/D3/B8 /BV/BA/BU/CT/D2/D2/CW/D3/D0/CS /B4/C5/BT/C6/CI/B5/BT/D0/D7/D3 /C6/BV /BD/BC/BE/BT /BD/BL/BF /C5/BA/C3/D3/CW/D2/D3/B8 /C0/BA/CC /CP/D2/CP/CQ /CT/B8 /BV/BA/BU/CT/D2/D2/CW/D3/D0/CS /B4/C5/BT/C6/CI/B5/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C6/C8 /BU/BE/BD/BD /BD /CA/BA/C4/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /CF/BA/CC/BA /C5/D3 /D6/D8/D3/D2 /B4/BZ/C4/BT/CB/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA/CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA/BF/BH/BE /C6/BA/BT/DB /CP/CY/CX/B8 /CA/BA/C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BY/CD/C2/C1 /C1 /BK/BD /C6/C8 /BU/BD/BK/BJ /BH/BF /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B8 /C7/CB/BT/C3/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/C4/C1/CE /BT/C6/C7/CB /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF/BH /C8 /BA/C4/CX/DA/CP/D2/D3/D7 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B5 /C1/C2/C8/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C6/C8 /BU/BD/BE/BE /BG/BL/BF /CA/BA /CB/BA/C4/D3/D2/CV/CP/CR/D6/CT/B8 /C2/BA/BW/D3/D0/CQ /CT/CP/D9 /B4/CB/BT /BV/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BC/BK /BF/BI/BH /C2/BA/BW/D3/D0/CQ /CT/CP/D9 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C8/C4 /BH/BH/BU /BG/BD/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C1/C2/C8 /C6 /B4/BD/BJ/BE/BC/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BF /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BC/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BC/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BC/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BC/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BI/BF. /BK± /BG. /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ/BD/BJ ± /BF/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BJ/BC/BC ± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BJ/BD/BC ± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BJ/BL/BC ± /BD/BC/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BG/BL. /BI± /BG. /BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ/BC/BH ± /BD/BC /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BD/BI ± /BD/BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BD/BF ± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BK/BE/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BJ/BD/BD ± /BE/BI /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BJ/BE/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BL/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BJ/BH/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BE/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BF/BC/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BC± /BE/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BK/BC± /BD/BK/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BE/BH± /BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 /BD/BC/BL/BE /BD/BC/BL/BE/BD/BC/BL/BE /BD/BC/BL/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BJ/BE/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI/BL/BC± /BD/BC/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BH/BI± /BE/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BJ± /BJ/BF /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BD± /BF/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BF± /BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BF/BH/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BF/BH± /BH/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BE/BC/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BE/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BF/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BJ/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BJ/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BC /D8/D3 /BD/BI/BL/BC /B4 ≈ /BD/BI/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BK/BI /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BI/BK/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BF/BC± /BL/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BH/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BL/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BD/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BJ/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ/BD/BI/D3 /D6/BD /BJ /BD /BI /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BG/BH /D3 /D6/BD /BJ /BG /BK /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BH /D8/D3 /BE/BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BH /D8/D3 /BE/BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BH /D8/D3 /BE/BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BH /D8/D3 /BE/BJ/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BJ /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BE/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG/BI/BC± /BK/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BJ/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BL/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BK/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BD/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BE/BG /D3 /D6/BD /BE /BI /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BF/BH /D3 /D6/BD /BE /BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /C6 /B4/BD/BJ/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BJ/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BJ/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BK± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BD /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BL/BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BI/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BK/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BJ/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BF/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BC /B1/A0/BE /C6η /B4/BG. /BC± /BD. /BC/B5 /B1/A0/BF /A3/C3 /BD/DF /BD/BH /B1/A0/BG /A6/C3/A0/BH /C6ππ > /BJ/BC /B1/A0/BI /A1π/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BK /C6ρ /BJ/BC/DF /BK/BH /B1/A0/BL /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /A0/BD/BC /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BD /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/A0/BD/BE /D4γ /BC. /BC/BC/BF/DF /BC . /BD/BC /B1/A0/BD/BF /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BF/DF /BC . /BC/BK /B1/A0/BD/BG /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BF /B1/A0/BD/BH /D2γ /BC. /BC/BC/BE/DF /BC . /BF/BL /B1/A0/BD/BI /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BC/BE /B1/A0/BD/BJ /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BF/BL /B1 /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BJ/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BL/BG± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BF± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BC± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BG± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BL± /BC. /BC/BI /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BL/BC± /BC. /BC/BC/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BJ± /BC. /BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BK± /BC. /BC/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD/BC. /BC/BG± /BC. /BC/BD /BC. /BC/BG± /BC. /BC/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BC± /BC. /BC/BJ /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BE± /BC. /BC/BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BE± /BC. /BC/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BG/BG± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BG/BF± /BC. /BC/BC/BG /CB/C0/C3/C4 /CH /BT/CA /BC/BH /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BL± /BC. /BC/BF /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BE± /BC. /BC/BL /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BG /D8/D3 − /BC. /BC/BI/C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BL /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BD/BD /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI/CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BE/BJ /D8/D3 ± /BC. /BF/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BE/BJ /D8/D3 ± /BC. /BF/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BE/BJ /D8/D3 ± /BC. /BF/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BE/BJ /D8/D3 ± /BC. /BF/BJ /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BJ /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BG± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BE/BI /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BG/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BH /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BJ/BE/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BL /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BC/BL/BF /BD/BC/BL/BF/BD/BC/BL/BF /BD/BC/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BJ/BE/BC/B5 /B8 /C6 /B4/BD/BL/BC/BC/B5 /C6 /B4/BD/BJ/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD/BK± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BK± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BD/BK± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BD/BK± /BC. /BC/BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BL/BJ± /BC. /BC/BC/BF /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BH± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BG/BG± /BC. /BC/BI/BI /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BG± /BC. /BC/BC/BJ /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BJ/BF /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BH/BF /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BD/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BL± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BL± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BL± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BL± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BJ± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BG± /BC. /BC/BC/BI /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BG/BC± /BC. /BC/BD/BI /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BE/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BD± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BF/BL± /BC. /BC/BC/BF /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BJ± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BE± /BC. /BC/BC/BH /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BF /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BC/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH/BC± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BJ/BE/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BL± /BC. /BC/BI/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BL± /BC. /BC/BI/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BL± /BC. /BC/BI/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BL± /BC. /BC/BI/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BH± /BC. /BC/BE/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BH± /BC. /BC/BD/BL /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BF /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BD/BJ± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BJ/BE/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BJ/BE/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC. /BE± /BC. /BE /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BL. /BH/BE /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BE/BG± /BE /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BD/BC/BF. /BG /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /C5/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /C5/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /C5/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BD/BJ/BE/BC/B5 → /A3/C3 /B7/B4 /C5/BD/B7 /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG. /BH± /BC. /BE /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BF. /BD/BK /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BD/BJ/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BJ/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BJ/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD/B4 /BV /BX /CA /C6 /B5/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP 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/B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BL/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BD/BH± /BI/BC /C6/C1/C3 /C7/C6/C7 /CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BJ/BL± /BD/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BH/BD± /BH/BF /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 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/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π/A0/BE /C6ππ/A0/BF /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BG /C6η /B4/BD/BG ± /BH /B5/B1/A0/BH /C6ω /B4/BF/BL ± /BL /B5/B1/A0/BI /A3/C3 /B4 /BE. /BG/BC± /BC. /BF/BC/B5 /B1/A0/BJ /A6/C3 /C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BI± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC/BA/BC/BE /B9 /BC/BA/BC/BL /C6/C1/C3 /C7/C6/C7 /CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BI± /BC. /BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BH /BC. /BD/BG± /BC. /BC/BH/BC. /BD/BG± /BC. /BC/BH /BC. /BD/BG± /BC. /BC/BH/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BC/BL /BC. /BF/BL± /BC. /BC/BL/BC. /BF/BL± /BC. /BC/BL /BC. /BF/BL± /BC. /BC/BL/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BD/BC/BL/BG /BD/BC/BL/BG/BD/BC/BL/BG /BD/BC/BL/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BL/BC/BC/B5 /B8 /C6 /B4/BD/BL/BL/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BG± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BG± /BC. /BC/BC/BF /BC. /BC/BE/BG± /BC. /BC/BC/BF/BC. /BC/BE/BG± /BC. /BC/BC/BF /BC. /BC/BE/BG± /BC. /BC/BC/BF/CB/C0/C3/C4 /CH /BT/CA /BC/BH /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC/BA/BC/BH /B9 /BC/BA/BD/BH /C6/C1/C3 /C7/C6/C7 /CE /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC/BD± /BC. /BC/BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BD /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BI /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BC/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6/C1/C3 /C7/C6/C7 /CE /BC/BK /C8/C4 /BU/BI/BI/BE /BE/BG/BH /CE/BA/BT/BA /C6/CX/CZ /D3/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BU/D3/D2/D2/B8 /BZ/CP/D8/CR/CW/CX/D2/CP/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CB/C0/C3/C4 /CH /BT/CA /BC/BH /C8/CA /BV/BJ/BE /BC/BD/BH/BE/BD/BC /CE/BA/CB/CW/CZ/D0/DD /CP /D6/B8 /C0/BA/C4/CT/D2/D7/CZ /CT/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5 /C6 /B4/BD/BL/BL/BC/B5 /BY/BD/BJ /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BJ /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /CP /D6/CT /D2/D3 /DB/D3/CQ/D7/D3/D0/CT/D8/CT /CP/D2/CS /CW/CP/DA/CT/CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/B9/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT/BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ/BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CC/CW/CT /DA/CP /D6/CX/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CT/D7 /CS/D3 /D2/D3/D8 /CP/CV/D6/CT/CT /DA/CT/D6/DD /DB /CT/D0/D0 /DB/CX/D8/CW /D3/D2/CT /CP/D2/D3/D8/CW/CT/D6/BA/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BL/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BK/BI± /BE/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BJ/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BC/BH± /BD/BH/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BL/BL /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BD/BD± /BD/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BF/BH± /BD/BE/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BH/BC± /BD/BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BH/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BD/BI /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BH± /BJ/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BD/BL/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BL/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BD/BL/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BD/BL/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BD/BL/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BL/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BD/BL/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BD/BL/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BI/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BD/BL/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BD/BL/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6η/A0/BF /A3/C3/A0/BG /A6/C3/A0/BH /C6ππ/A0/BI /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BJ /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE/A0/BK /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BL /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BD/BL/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BI± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BG± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE± /BC. /BD/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BF /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BD /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/D2/D3/D8 /D7/CT/CT/D2 /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BC/BE/BD± /BC. /BC/BF/BF /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BC /D8/D3 /BC . /BC/BE/BF /BD/BW/BX/BT/C6/CB /BJ/BH /BW/C8/CF /BTπ /C6→ /A6/C3/BC. /BC/BI /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C1/C8/CF /BTπ /C6→ /A6/C3 /B4/D7/D3/D0/BA /BD/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6ππ /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6ππ /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6ππ /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BD/BL/BL/BC/B5 → /C6ππ /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BC/BL/BH /BD/BC/BL/BH/BD/BC/BL/BH /BD/BC/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BD/BL/BL/BC/B5 /B8 /C6 /B4/BE/BC/BC/BC/B5 /C6 /B4/BD/BL/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BD/BL/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BC± /BC. /BC/BE/BL /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BC /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BI± /BC. /BC/BI/BC /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BC/BG /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BI/BL /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BD/BL/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BJ/BE /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6 /C6 /B4/BD/BL/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BD/BL/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D6/CP/D2/CV/CT /CV/CX/DA/CT/D2 /CU/D3 /D6 /BW/BX/BT/C6/CB /BJ/BH /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/D3/D9/D6 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /C6 /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BD/BL/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /CC/BX/C4/BX/B5 /C1/C2/C8/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA/CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA/BF/BH/BE /C6/BA/BT/DB /CP/CY/CX/B8 /CA/BA/C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/BU/BT/C3/BX/CA /BJ/BL /C6/C8 /BU/BD/BH/BI /BL/BF /CA/BA/BW/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BU/BT/CA/BU/C7/CD/CA /BJ/BK /C6/C8 /BU/BD/BG/BD /BE/BH/BF /C1/BA/C5/BA /BU/CP /D6/CQ /D3/D9/D6/B8 /CA/BA/C4/BA /BV/D6/CP /DB/CU/D3 /D6/CS/B8 /C6/BA/C0/BA /C8 /CP /D6/D7/D3/D2/D7 /B4/BZ/C4/BT/CB/B5/BW/BX/BT/C6/CB /BJ/BH /C6/C8 /BU/BL/BI /BL/BC /CB/BA/CA/BA /BW/CT/CP/D2/D7 /CT/D8 /CP/D0/BA /B4/CB/BY/C4/BT/B8 /BT/C4/BT/C0/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C8/C4 /BH/BH/BU /BG/BD/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C6/C8 /BU/BH/BF /BE/BH/BD /CF/BA/C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA/CF /CP/CV/D2/CT/D6 /B4/C5/CD/C6/C1/B5 /C1/C2/C8 /C6 /B4/BE/BC/BC/BC/B5 /BY/BD/BH /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C7/D0/CS/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/D8/CP/CX/D2/CT/CS /D7/CX/D1/D4/D0/DD /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT/D6/CT /CX/D7 /D0/CX/D8/D8/D0/CT /CX/D2/CU/D3 /D6/B9/D1/CP/D8/CX/D3/D2 /CP/D8 /CP/D0/D0 /CP/CQ /D3/D9/D8 /D8/CW/CX/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/D8/CP/D8/CT/BA /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BJ. /BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BC/BF ± /BK/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BK/BK/BE ± /BD/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BE/BH /BT /CH/BX/BW /BJ/BI /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BJ/BC /BD/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C1/C8/CF /BTπ /C6→ /A6/C3 /B4/D7/D3/D0/BA /BE/B5/BE/BD/BJ/BH /BT/C4/C5/BX/C0/BX/BW /BJ/BE /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BF/BC /BW/BX/BT/C6/CB /BJ/BE /C5/C8/CF /BTγ /D4→ /A3/C3 /B4/D7/D3/D0/BA /BW/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BD/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BJ. /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BL/BC± /BF/BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BL/BH± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BD/BH/BJ /BT /CH/BX/BW /BJ/BI /C1/C8/CF /BTπ /C6→π /C6/BD/BJ/BC /BD/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C1/C8/CF /BTπ /C6→ /A6/C3 /B4/D7/D3/D0/BA /BE/B5/BD/BH/BC /BT/C4/C5/BX/C0/BX/BW /BJ/BE /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BE /BW/BX/BT/C6/CB /BJ/BE /C5/C8/CF /BTγ /D4→ /A3/C3 /B4/D7/D3/D0/BA /BW/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /C6 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BC/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BJ/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 /C6 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BI/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BI/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 /C6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6η/A0/BF /A3/C3/A0/BG /A6/C3/A0/BH /C6ππ/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BJ /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BK /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BL /D4γ /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BK± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BG± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BK /BT /CH/BX/BW /BJ/BI /C1/C8/CF /BTπ /C6→π /C6/BC. /BE/BH /BT/C4/C5/BX/C0/BX/BW /BJ/BE /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BE /BE/BW/BX/BT/C6/CB /BJ/BH /BW/C8/CF /BTπ /C6→ /A6/C3/BC. /BC/BH /BD/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C1/C8/CF /BTπ /C6→ /A6/C3 /B4/D7/D3/D0/BA /BE/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BE± /BC. /BC/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ /BD/BC/BL/BI /BD/BC/BL/BI/BD/BC/BL/BI /BD/BC/BL/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BC/BC/BC/B5 /B8 /C6 /B4/BE/BC/BK/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BL /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BL /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BL /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BC/BC/B5 → /A3/C3 /B4/A0/BL /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BE/BE /BW/BX/BT/C6/CB /BJ/BE /C5/C8/CF /BTγ /D4→ /A3/C3 /B4/D7/D3/D0/BA /BW/B5 /C6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C6/D3/D8 /D7/CT/CT/D2 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF/BA/BE/CE /CP/D0/D9/CT /CV/CX/DA/CT/D2 /CX/D7 /CU/D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BW/BX/BT/C6/CB /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /BE/B8 /BF/B8 /D3 /D6/BG /BA /C6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BU/CA/BV/C7/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/BU/BT/C3/BX/CA /BJ/BL /C6/C8 /BU/BD/BH/BI /BL/BF /CA/BA/BW/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT /CH/BX/BW /BJ/BI /CC/CW/CT/D7/CX/D7 /BV/BX/BT/B9/C6/B9/BD/BL/BE/BD /CA/BA/BT/DD /CT/CS /B4/CB/BT /BV/C4/B5 /C1/C2/C8/BW/BX/BT/C6/CB /BJ/BH /C6/C8 /BU/BL/BI /BL/BC /CB/BA/CA/BA /BW/CT/CP/D2/D7 /CT/D8 /CP/D0/BA /B4/CB/BY/C4/BT/B8 /BT/C4/BT/C0/B5 /C1/C2/C8/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BF /C6/C8 /BU/BH/BF /BE/BH/BD /CF/BA/C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/CD/C6/C1/B5 /C1/C2/C8/BT/C4/C5/BX/C0/BX/BW /BJ/BE /C6/C8 /BU/BG/BC /BD/BH/BJ /CB/BA/BT/D0/D1/CT/CW/CT/CS/B8 /BV/BA /C4/D3/DA/CT/D0/CP/CR/CT /B4/C4/CD/C6/BW/B8 /CA/CD/CC/BZ/B5 /C1/C2/C8/BW/BX/BT/C6/CB /BJ/BE /C8/CA /BW/BI /BD/BL/BC/BI /CB/BA/CA/BA /BW/CT/CP/D2/D7 /CT/D8 /CP/D0/BA /B4/CB/BY/C4/BT/B5 /C1/C2/C8 /C6 /B4/BE/BC/BK/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT/D6/CT /CX/D7 /D7/D3/D1/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CX/D7 /DB /CP/DA/CT /CQ/CT /D8 /DB /CT/CT/D2/BD/BK/BC/BC /CP/D2/CS /BE/BE/BC/BC /C5/CT/CE /B4/D7/CT/CT /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC/B5/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CT /D7/D3/D0/D9/D8/CX/D3/D2/D3/CU /C0/C7/BX/C0/C4/BX/CA /BJ/BL /CX/D7 /D5/D9/CX/D8/CT /CS/CX/AB/CT/D6/CT/D2/D8/BA/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /CP /D6/CT /D2/D3 /DB/D3/CQ/D7/D3/D0/CT/D8/CT /CP/D2/CS /CW/CP/DA/CT/CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/B9/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT/BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ/BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BC/BG± /BH/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BE/BC /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BK/BK/BC± /BD/BC/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BI/BC± /BK/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BE/BC/BK/BD± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BG/BI± /BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BL/BH /C5/BT/CA/CC /BC/BC /BW/C8/CF /BTγ /D4→ /A3/C3 /B7/BE/BC/BC/BF± /BD/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BK/BI± /BJ/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BD/BK/BK/BC /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BH/BC± /BD/BK/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BE/BC /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BD/BK/BC± /BI/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BF/BC/BC± /BD/BC/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5/BE/BG/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BE/BI/BH± /BG/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BH/BL± /BJ /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BJ/BE /C5/BT/CA/CC /BC/BC /BW/C8/CF /BTγ /D4→ /A3/C3 /B7/BD/BC/BJ/BC± /BK/BH/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BH/BC± /BE/BE/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BK/BJ /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η /C6 /B4/BE/BC/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BC/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BK/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BK/BC± /BD/BC/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BE/BC/BH/BC± /BJ/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BE/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BC± /BK/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BE/BC/BC± /BK/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BD/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BC/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BC/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BK/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC± /BH /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BF/BC± /BE/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BC± /BK/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BC± /BD/BC/BC /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5 /C6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BD /C6π/A0/BE /C6η /B4 /BF. /BH± /BF. /BH /B5/B1 /BE/BA/BH/A0/BF /C6ω /B4/BE/BD± /BJ /B5/B1/A0/BG /A3/C3/A0/BH /A6/C3 /B4 /BJ± /BG /B5× /BD/BC− /BF/A0/BI /C6ππ/A0/BJ /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BK /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BD/BC /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/A0/BD/BD /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BD/BE /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE/A0/BD/BF /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BD/BG /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE/A0/BD/BH /D4γ /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BC± /BC. /BC/BG /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/D0/D3 /DB /CT/D6 /D1 /B5/BC. /BD/BG± /BC. /BC/BJ /BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /B4/CW/CX/CV/CW/CT/D6 /D1 /B5/BC. /BC/BI± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE± /BC. /BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BF± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BL± /BC. /BC/BE /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BH± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BH± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH± /BC. /BC/BF/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BH/BA/BC. /BC/BJ± /BC. /BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BC± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ± /BC. /BC/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BH /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6ω/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BC/BJ /BC. /BE/BD± /BC. /BC/BJ/BC. /BE/BD± /BC. /BC/BJ /BC. /BE/BD± /BC. /BC/BJ/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BE± /BC. /BC/BC/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BG /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B7/BC. /BC/BF /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ± /BC. /BC/BC/BG /BC. /BC/BC/BJ± /BC. /BC/BC/BG/BC. /BC/BC/BJ± /BC. /BC/BC/BG /BC. /BC/BC/BJ± /BC. /BC/BC/BG/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BD/BC/BL/BJ /BD/BC/BL/BJ/BD/BC/BL/BJ /BD/BC/BL/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BC/BK/BC/B5 /B8 /C6 /B4/BE/BC/BL/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A6/C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BG /D8/D3 /BC . /BC/BF/BJ /BE/BW/BX/BT/C6/CB /BJ/BH /BW/C8/CF /BTπ /C6→ /A6/C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BL /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC± /BC. /BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BE± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BG± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BK/BC/B5 → /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BH± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG± /BC. /BE/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD/BH /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD/BH /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD/BH /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /C6η /B4/A0/BD/BH /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BF/BJ /C0/C1/BV/C3/CB /BJ/BF /C5/C8/CF /BTγ /D4→ /D4η /C6 /B4/BE/BC/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BE/BC/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BC± /BC. /BC/BC/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BE /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BE/BI± /BC. /BC/BH/BE /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BJ± /BC. /BC/BD/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BC /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BE/BK± /BC. /BC/BH/BJ /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE/BF /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH/BF± /BC. /BC/BK/BF /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BW/C8/CF /BTγ /C6→π /C6/C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BC/BK/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BF± /BC. /BC/BF/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BL /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BC/BC± /BC. /BD/BG/BD /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BW/C8/CF /BTγ /C6→π /C6 /C6 /B4/BE/BC/BK/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BE/BC/BK/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BC/BK/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BE/BL /B7/BC. /BJ − /BC. /BE /C5/BT/CA/CC /BC/BC /BW/C8/CF /BTγ /D4→ /A3/C3 /B7/BH. /BH± /BC. /BF /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BG. /BC/BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG/BK± /BH /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BF/BH. /BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BC/BK/BC/B5 → /A3/C3 /B7/B4 /C5/BE− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BI. /BJ± /BC. /BE /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BG. /BC/BL /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /AC/D2/CS/D7 /CP /D0/D3 /DB /CT/D6 /D1/CP/D7/D7 /BW/BD/BF /D6/CT/D7/D3/D2/CP/D2/CR/CT/B8 /CP/D7 /DB /CT/D0/D0 /CP/D7 /D3/D2/CT /CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2/BA /BU/D3/D8/CW/CP /D6/CT /D0/CX/D7/D8/CT/CS /CW/CT/D6/CT/BA/BE/CC/CW/CT /D6/CP/D2/CV/CT /CV/CX/DA/CT/D2 /CU/D3 /D6 /BW/BX/BT/C6/CB /BJ/BH /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/D3/D9/D6 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /BW/CX/D7/CP/CV/D6/CT/CT/D7 /DB/CX/D8/CW π /B7/D4→/A6 /B7/C3 /B7/CS/CP/D8/CP /D3/CU /CF/C1/C6/C6/C1/C3 /BJ/BJ /CP /D6/D3/D9/D2/CS /BD/BL/BE/BC /C5/CT/CE/BA /C6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA/C8 /CT/D2/D2/CT/D6/B8 /CD/BA/C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C5/BT/CA/CC /BC/BC /C8/CA /BV/BI/BD /BC/BD/BE/BE/BC/BD /CC/BA/C5/CP /D6/D8/B8 /BV/BA/BU/CT/D2/D2/CW/D3/D0/CS/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BU/BT /CC/C1/C6/C1/BV /BL/BH /C8/CA /BV/BH/BD /BE/BF/BD/BC /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA /B4/BU/C7/CB/C3/B8 /CD/BV/C4/BT/B5/BT/D0/D7/D3 /C8/CA /BV/BH/BJ /BD/BC/BC/BG /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /CC/BX/C4/BX/B5 /C1/C2/C8/CF /C7/CA/C3/C5/BT/C6 /BL/BC /C8/CA /BV/BG/BE /BJ/BK/BD /CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/CC /BT/C6/BT/BU/BX /BK/BL /C8/CA /BV/BF/BL /BJ/BG/BD /C0/BA/CC /CP/D2/CP/CQ /CT/B8 /C5/BA/C3/D3/CW/D2/D3/B8 /BV/BA/BU/CT/D2/D2/CW/D3/D0/CS /B4/C5/BT/C6/CI/B5/BT/D0/D7/D3 /C6/BV /BD/BC/BE/BT /BD/BL/BF /C5/BA/C3/D3/CW/D2/D3/B8 /C0/BA/CC /CP/D2/CP/CQ /CT/B8 /BV/BA/BU/CT/D2/D2/CW/D3/D0/CS /B4/C5/BT/C6/CI/B5/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA/CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA/BF/BH/BE /C6/BA/BT/DB /CP/CY/CX/B8 /CA/BA/C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA/BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/BU/BT/C3/BX/CA /BJ/BL /C6/C8 /BU/BD/BH/BI /BL/BF /CA/BA/BW/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/CF/C1/C6/C6/C1/C3 /BJ/BJ /C6/C8 /BU/BD/BE/BK /BI/BI /C5/BA/CF/CX/D2/D2/CX/CZ /CT/D8 /CP/D0/BA /B4/C0/BT/C1/BY/B5 /C1/BW/BX/BT/C6/CB /BJ/BH /C6/C8 /BU/BL/BI /BL/BC /CB/BA/CA/BA /BW/CT/CP/D2/D7 /CT/D8 /CP/D0/BA /B4/CB/BY/C4/BT/B8 /BT/C4/BT/C0/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /C8/C4 /BH/BE/BU /BE/BE/BJ /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BW/BA/C0/BA /C4/DD/D8/CW/B8 /CF/BA/BT/BA /CA/CP/D2/CZ/CX/D2 /B4/BW/BX/CB/CH/B7/B5 /C1/C2/C8/C0/C1/BV/C3/CB /BJ/BF /C8/CA /BW/BJ /BE/BI/BD/BG /C0/BA/CA/BA /C0/CX/CR/CZ/D7 /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C7/CA/C6/C4/B8 /CB/BY/C4/BT/B5 /C1/C2/C8 /C6 /B4/BE/BC/BL/BC/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BT/D2/DD /D7/D8/D6/D9/CR/D8/D9/D6/CT /CX/D2 /D8/CW/CT /CB/BD/BD /DB /CP/DA/CT /CP/CQ /D3/DA/CT /BD/BK/BC/BC /C5/CT/CE /CX/D7 /D0/CX/D7/D8/CT/CS /CW/CT/D6/CT/BA /BT/CU/CT/DB/CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CP /D6/CT /D2/D3 /DB/D3/CQ/D7/D3/D0/CT/D8/CT /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BE/BK± /BH/BL /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BD/BK/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BK/BK/BC± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BE/BE± /BG/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BL/BJ± /BH/BC /B7/BF /BC − /BE /C8/C4/C7/BX/CC/CI/C3/BX /BL/BK /CB/C8/BX/BV γ /D4→ /D4η/prime/B4/BL/BH/BK/B5 /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BD/BG± /BD/BH/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BL/BH± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BK± /BD/BK/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BL/BI± /BD/BH/BH /B7/BF /BH − /BG/BH /C8/C4/C7/BX/CC/CI/C3/BX /BL/BK /CB/C8/BX/BV γ /D4→ /D4η/prime/B4/BL/BH/BK/B5 /C6 /B4/BE/BC/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BC/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BC/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BH/BC± /BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BF/BJ /D3 /D6/BD /BL /BG /BL /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BL/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BD/BC/BL/BK /BD/BC/BL/BK/BD/BC/BL/BK /BD/BC/BL/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BC/BL/BC/B5 /B8 /C6 /B4/BE/BD/BC/BC/B5 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BF/BL /D3 /D6/BD /BF /BD /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BE/BC/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BC/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BC/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC± /BL/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BE/BC/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BC/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6η/A0/BF /A3/C3/A0/BG /C6ππ/A0/BH /A1π/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BJ /C6ρ/A0/BK /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BC /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/A0/BD/BD /C6 /B4/BD/BG/BG/BC/B5 π /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BC/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BK± /BC. /BC/BK /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BL± /BC. /BC/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD± /BC. /BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BC/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BE/BC/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BC/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /C6 /B4/BE/BC/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BC/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BC/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C8/C4/C7/BX/CC/CI/C3/BX /BL/BK /C8/C4 /BU/BG/BG/BG /BH/BH/BH /CA/BA/C8/D0/D3 /CT/D8/DE/CZ /CT /CT/D8 /CP/D0/BA /B4/BU/D3/D2/D2 /CB/BT/C8/C0/C1/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8 /BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /CB/C4/BT /BV/B5 /C6 /B4/BE/BD/BC/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BK/BH± /BF/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BD/BE/BH± /BJ/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BH/BC± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BC/BI/BK± /BF /B7/BD /BH − /BG/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C3 /BU/BX/CB /C2/ψ→ /B4 /D4π−/B5 /D2/BE/BC/BK/BG± /BL/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BK/BI± /BE/BI /B7/BD /BC − /BF/BC /C8/C4/C7/BX/CC/CI/C3/BX /BL/BK /CB/C8/BX/BV γ /D4→ /D4η/prime/B4/BL/BH/BK/B5/BE/BE/BC/BF± /BJ/BC /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BF± /BG/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BI/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BC/BC± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BH± /BD/BG± /BG/BC /BT/BU/C4/C1/C3/C1/C5 /BC/BI /C3 /BU/BX/CB /C2/ψ→ /B4 /D4π−/B5 /D2/BD/BC/BJ/BJ± /BI/BG/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BL/BI± /BD/BC/BC /B7/BI/BC − /BD/BC /C8/C4/C7/BX/CC/CI/C3/BX /BL/BK /CB/C8/BX/BV γ /D4→ /D4η/prime/B4/BL/BH/BK/B5/BG/BD/BK± /BD/BJ/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /C6 /B4/BE/BD/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BD/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BD/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BD/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BE/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BE/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BD/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BD/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BD/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BD/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG± /BJ /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH± /BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π/A0/BE /C6η /B4/BI/BD± /BI/BC/B5 /B1/A0/BF /A3/C3/A0/BG /C6ππ/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BJ /C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT /BD/BC/BL/BL /BD/BC/BL/BL/BD/BC/BL/BL /BD/BC/BL/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BD/BC/BC/B5 /B8 /C6 /B4/BE/BD/BL/BC/B5 /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BE± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BC± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BE± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BD± /BC. /BC/BJ /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BD± /BC. /BI/BD /BC. /BI/BD± /BC. /BI/BD/BC. /BI/BD± /BC. /BI/BD /BC. /BI/BD± /BC. /BI/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BI± /BC. /BC/BJ /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD± /BC. /BE/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BL± /BC. /BC/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6 /B4ππ /B5 /C1 /BP/BC/CB /B9 /DB 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/BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BD/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BC /D8/D3 /BJ/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BC/BC /D8/D3 /BJ/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BC/BC /D8/D3 /BJ/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BC/BC /D8/D3 /BJ/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BK/BG± /BD/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BH/BC± /BH/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BH/BC/BC± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BL/BC± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BJ/BC± /BH/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BE/BI± /BI/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BH/BF± /BD/BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BJ/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BK/BC/BH± /BD/BG/BC /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/BK/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC /C6 /B4/BE/BD/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BD/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BD/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BD/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BH/BC /D8/D3 /BE/BD/BC/BC /B4 ≈ /BE/BC/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BH/BC /D8/D3 /BE/BD/BC/BC /B4 ≈ /BE/BC/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BH/BC /D8/D3 /BE/BD/BC/BC /B4 ≈ /BE/BC/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BH/BC /D8/D3 /BE/BD/BC/BC /B4 ≈ /BE/BC/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BJ/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BC/BG/BE /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BD/BC/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BJ/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BD/BC/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC/BF/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BC/BI/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC/BC /D8/D3 /BH/BE/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC /D8/D3 /BH/BE/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC/BC /D8/D3 /BH/BE/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC /D8/D3 /BH/BE/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BE/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BK/BE /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BG/BC/BC± /BD/BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BK/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BI/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BG/BI/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BD/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BD/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BD/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BD/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BH± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BH/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BF/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BF/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BF/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BG/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BD/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BD/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BC /B1/A0/BE /C6η /B4/BC. /BC± /BD. /BC/B5 /B1/A0/BF /A3/C3/A0/BG /A6/C3/A0/BH /C6ππ/A0/BI /C6ρ/A0/BJ /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BK /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BL /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE/A0/BD/BC /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BD/BD /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /C6 /B4/BE/BD/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BD/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BD/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BD/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BF/BK± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BE/BE± /BC. /BC/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BE± /BC. /BC/BI /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BG± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BI± /BC. /BC/BG /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BF/BC± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BE/BC± /BC. /BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BL± /BC. /BC/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /BD/BD/BC/BC /BD/BD/BC/BC/BD/BD/BC/BC /BD/BD/BC/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BD/BL/BC/B5 /B8 /C6 /B4/BE/BE/BC/BC/B5 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/BC. /BC/BC± /BC. /BC/BD /BC. /BC/BC± /BC. /BC/BD/CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BD± /BC. /BC/BC/BF /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BC/BE /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BD/BL/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BH± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BL± /BC. /BE/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C6 /B4/BE/BD/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BE/BD/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /C8/C0/C7/CC/C7/C6/BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D4γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 → /D2γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /C6 /B4/BE/BD/BL/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C6 /B4/BE/BD/BL/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /C6 /B4/BE/BD/BL/BC/B5 γ /D4→ /A3/C3 /B7/BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BH± /BD. /BC /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT/BE. /BC/BG /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/D4/CW/CP/D7/CT /CP/D2/CV/D0/CT θ /B4 /BX/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/CS/CT/CV/D6/CT/CT/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG± /BL /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BE/BJ. /BH /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /C5/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /C5/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /C5/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /D4γ→ /C6 /B4/BE/BD/BL/BC/B5 → /A3/C3 /B7/B4 /C5/BG− /CP/D1/D4/D0/CX/D8/D9/CS/CT/B5/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BJ. /BC± /BC. /BJ /CF /C7/CA/C3/C5/BT/C6 /BL/BC /BW/C8/CF /BT − /BH. /BJ/BK /CC /BT/C6/BT/BU/BX /BK/BL /BW/C8/CF /BT /C6 /B4/BE/BD/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BD/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /C6 /B4/BE/BD/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BD/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BD/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8 /CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8/B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BU/CA/BV/C7/B5/BU/BT /CC/C1/C6/C1/BV /BL/BH 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/BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC/BC /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BE/BD/BK/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BE/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BE/BE/BE/BK± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BG/BC± /BI/BH /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BC /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BG/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/BF/BD/BC± /BH/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BI/BD± /BD/BF/BL /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η /C6 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BC/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC± /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BL/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /C6 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6η/A0/BF /A3/C3 /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BJ± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BC/BG /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C6η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BD± /BC. /BC/BD /BU/BT /CC/C1/C6/C1/BV /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /B8 /C6η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /C6η /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BI /BU/BT/C3/BX/CA /BJ/BL /BW/C8/CF /BTπ−/D4→ /D2η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BC/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC − /BC. /BC/BH /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC /BD/BD/BC/BD /BD/BD/BC/BD/BD/BD/BC/BD /BD/BD/BC/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BE/BC/BC/B5 /B8 /C6 /B4/BE/BE/BE/BC/B5 /B8 /C6 /B4/BE/BE/BH/BC/B5 /C6 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BU/BT /CC/C1/C6/C1/BV /BL/BH /C8/CA /BV/BH/BD /BE/BF/BD/BC /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA /B4/BU/C7/CB/C3/B8 /CD/BV/C4/BT/B5/BT/D0/D7/D3 /C8/CA /BV/BH/BJ /BD/BC/BC/BG /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C5/BA/BU/CP/D8/CX/D2/CX/CR /CT/D8 /CP/D0/BA/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/BU/BT/C3/BX/CA /BJ/BL /C6/C8 /BU/BD/BH/BI /BL/BF /CA/BA/BW/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8 /C6 /B4/BE/BE/BE/BC/B5 /C0/BD/BL /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BL /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BC /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC/BC /D8/D3 /BE/BF/BC/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC/BC /D8/D3 /BE/BF/BC/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC/BC /D8/D3 /BE/BF/BC/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC/BC /D8/D3 /BE/BF/BC/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BD/BI. /BF± /BE. /BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BF/BC ± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC/BH ± /BD/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BF/BC/BC ± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BJ/BC ± /BD/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BH/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BH/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BF/BF± /BD/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BC/BC± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BI/BH± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BG/BH/BC± /BD/BH/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BI/BI± /BG/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BF/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /C6 /B4/BE/BE/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BE/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BF/BC /D8/D3 /BE/BE/BC/BC /B4 ≈ /BE/BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BF/BC /D8/D3 /BE/BE/BC/BC /B4 ≈ /BE/BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD/BF/BC /D8/D3 /BE/BE/BC/BC /B4 ≈ /BE/BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BF/BC /D8/D3 /BE/BE/BC/BC /B4 ≈ /BE/BD/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BL/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BD/BF/BH /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BE/BD/BI/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BC/BL /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BC/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BE/BH/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC/BC /D8/D3 /BH/BI/BC /B4 ≈ /BG/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC /D8/D3 /BH/BI/BC /B4 ≈ /BG/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC/BC /D8/D3 /BH/BI/BC /B4 ≈ /BG/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC /D8/D3 /BH/BI/BC /B4 ≈ /BG/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BJ/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BC/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BG/BK/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BI/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BF/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BI/BG/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BE/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BE/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BG/BH± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BK/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BF/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BH/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BG/BH± /BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BJ/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BG/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BI/BE /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BC /B1/A0/BE /C6η/A0/BF /A3/C3 /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BG/BI± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BH± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BK± /BC. /BC/BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BE± /BC. /BC/BG /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC/BC± /BC. /BC/BC/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BE/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BE/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/D2/D3/D8 /D7/CT/CT/D2 /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC /C6 /B4/BE/BE/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BE/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /C6 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C6 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /C6 /B4/BE/BE/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8 /CC/CA/C1/CD/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /BU/CA/BV/C7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA/C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8 /CC/BX/C4/BX/B5 /C1/C2/C8/BU/BX/C4/C4 /BK/BF /C6/C8 /BU/BE/BE/BE /BF/BK/BL /C3/BA/CF/BA /BU/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/CA/C4/B5 /C1/C2/C8/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA/CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /C4/BU/C4/B5 /C1/C2/C8/CB/BT/CG /C7/C6 /BK/BC /C6/C8 /BU/BD/BI/BE /BH/BE/BE /BW/BA/C0/BA /CB/CP/DC/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/CA/C1/CB/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA/C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA/BF /CA/BA/C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8 /C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /C6 /B4/BE/BE/BH/BC/B5 /BZ/BD/BL /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BL /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CB/D3/D1/CT /D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BC /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2/D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC/BC /D8/D3 /BE/BF/BH/BC /B4 ≈ /BE/BE/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC/BC /D8/D3 /BE/BF/BH/BC /B4 ≈ /BE/BE/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC/BC /D8/D3 /BE/BF/BH/BC /B4 ≈ /BE/BE/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC/BC /D8/D3 /BE/BF/BH/BC /B4 ≈ /BE/BE/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BC/BE± /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BH/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BI/BK± /BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BJ/BI± /BG/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BL/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /BD/BD/BC/BE /BD/BD/BC/BE/BD/BD/BC/BE /BD/BD/BC/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C6 /B4/BE/BE/BH/BC/B5 /B8 /C6 /B4/BE/BI/BC/BC/B5 /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BC /D8/D3 /BK/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BC /D8/D3 /BK/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BC /D8/D3 /BK/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BC /D8/D3 /BK/BC/BC /B4 ≈ /BH/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BE/BK± /BE/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BK/BC± /BD/BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BC/BC± /BG/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BF/BH/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BE/BG± /BD/BJ/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BJ/BJ/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /C6 /B4/BE/BE/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/C6 /B4/BE/BE/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /C6 /B4/BE/BE/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CA/BX/BT/C4 /C8 /BT/CA/CC /CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BH/BC /D8/D3 /BE/BE/BH/BC /B4 ≈ /BE/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BH/BC /D8/D3 /BE/BE/BH/BC /B4 ≈ /BE/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD/BH/BC /D8/D3 /BE/BE/BH/BC /B4 ≈ /BE/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BD/BH/BC /D8/D3 /BE/BE/BH/BC /B4 ≈ /BE/BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BD/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BD/BK/BJ /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BD/BH/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BF/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BC/BK/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BE/BG/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BC /D8/D3 /BH/BH/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BH/BH/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BH/BC /D8/D3 /BH/BH/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BH/BH/BC /B4 ≈ /BG/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BF/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BK/BK /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BF/BI/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BK/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BI/BH/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BE/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C6 /B4/BE/BE/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /C6 /B4/BE/BE/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BD /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BC± /BI /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BG/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BH/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BG/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BF/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /C6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /C6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BH/DF /BD/BH /B1/A0/BE /C6η/A0/BF /A3/C3 /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /C6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BK/BL± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BC± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BC± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BL± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BD/BC± /BC. /BC/BC/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /C6 /B4/BE/BE/BH/BC/B5 → /A3/C3 /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE /BU/BX/C4/C4 /BK/BF /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC/D2/D3/D8 /D7/CT/CT/D2 /CB/BT/CG /C7/C6 /BK/BC /BW/C8/CF /BTπ−/D4→ /A3/C3 /BC /C6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/C6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /C6 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/BG/BC± /BC. /BE/BE /BZ/CA/C1/BW/C6/BX/CE /BC/BI /BW/C8/CF /BTπ /C6→π /C6/BD/BE/BF/BG. /BF/BH± /BC. /BJ/BH /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/BD/BE/BF/BF. /BD± /BC. /BF /BT/BU/BT/BX/CE /BL/BH /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BF/BF. /BI± /BC. /BH /C3 /C7/BV/C0 /BK/BC /BU /C1/C8/CF /BTπ /C6→π /C6/BD/BE/BF/BF. /BK± /BC. /BE /C8/BX/BW/CA/C7/C6/C1 /BJ/BK π /C6→π /C6 /BJ/BC/DF /BF/BJ/BC /C5/CT/CE /D1/A1 /BC− /D1/A1 /B7/B7 /D1/A1 /BC− /D1/A1 /B7/B7 /D1/A1 /BC− /D1/A1 /B7/B7 /D1/A1 /BC− /D1/A1 /B7/B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE. /BK/BI± /BC. /BF/BC /BZ/CA/C1/BW/C6/BX/CE /BC/BI /BW/C8/CF /BTπ /C6→π /C6/BE. /BE/BH± /BC. /BI/BK /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/BE. /BI± /BC. /BG /BT/BU/BT/BX/CE /BL/BH /C1/C8/CF /BTπ /C6→π /C6/BE. /BJ± /BC. /BF /BF/C8/BX/BW/CA/C7/C6/C1 /BJ/BK /CB/CT/CT /D8/CW/CT /D1/CP/D7/D7/CT/D7 /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CB /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CB/A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CB /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CB/C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BI /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BI /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BI /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BI /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BK. /BJ± /BC. /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BD/BK± /BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BE/BC± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BI± /BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BK. /BC± /BE. /BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BC/BI± /BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BE± /BD/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CF/C1/BW/CC/C0/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BE. /BE± /BC. /BJ /BZ/CA/C1/BW/C6/BX/CE /BC/BI /BW/C8/CF /BTπ /C6→π /C6/BD/BC/BL. /BC/BJ± /BC. /BG/BK /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/BD/BD/BD. /BC± /BD. /BC /C3 /C7/BV/C0 /BK/BC /BU /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BD. /BF± /BC. /BH /C8/BX/BW/CA/C7/C6/C1 /BJ/BK π /C6→π /C6 /BJ/BC/DF /BF/BJ/BC /C5/CT/CE /A1 /B4/BD/BE/BF/BE/B5 /B7/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /B7/CF/C1/BW/CC/C0/A1 /B4/BD/BE/BF/BE/B5 /B7/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BD. /BD± /BE. /BG /C5/C1/CA/C7/CB/C0/C6/C1/BV/BA/BA/BA /BJ/BL /BY/CX/D8 /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/A1 /B4/BD/BE/BF/BE/B5 /BC/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /BC/CF/C1/BW/CC/C0/A1 /B4/BD/BE/BF/BE/B5 /BC/CF/C1/BW/CC/C0 /A1 /B4/BD/BE/BF/BE/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BD/BI. /BL± /BC. /BJ /BZ/CA/C1/BW/C6/BX/CE /BC/BI /BW/C8/CF /BTπ /C6→π /C6/BD/BD/BJ. /BH/BK± /BD. /BD/BI /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/BD/BD/BF. /BC± /BD. /BH /C3 /C7/BV/C0 /BK/BC /BU /C1/C8/CF /BTπ /C6→π /C6/BD/BD/BJ. /BL± /BC. /BL /C8/BX/BW/CA/C7/C6/C1 /BJ/BK π /C6→π /C6 /BJ/BC/DF /BF/BJ/BC /C5/CT/CE /A1 /BC/B9 /A1 /B7/B7/CF/C1/BW/CC/C0 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A1 /BC/B9 /A1 /B7/B7/CF/C1/BW/CC/C0 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/A1 /BC/B9 /A1 /B7/B7/CF/C1/BW/CC/C0 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A1 /BC/B9 /A1 /B7/B7/CF/C1/BW/CC/C0 /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BG. /BI/BI± /BD. /BC /BZ/CA/C1/BW/C6/BX/CE /BC/BI /BW/C8/CF /BTπ /C6→π /C6/BK. /BG/BH± /BD. /BD/BD /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/BH. /BD± /BD. /BC /BT/BU/BT/BX/CE /BL/BH /C1/C8/CF /BTπ /C6→π /C6/BI. /BI± /BD. /BC /C8/BX/BW/CA/C7/C6/C1 /BJ/BK /CB/CT/CT /D8/CW/CT /DB/CX/CS/D8/CW/D7 /A1 /B4/BD/BE/BF/BE/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A1 /B4/BD/BE/BF/BE/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/A1 /B4/BD/BE/BF/BE/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A1 /B4/BD/BE/BF/BE/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /CA/BX/BT/C4/C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /CA/BX/BT/C4/C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BC/BL /D8/D3 /BD/BE/BD/BD /B4 ≈ /BD/BE/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC/BL /D8/D3 /BD/BE/BD/BD /B4 ≈ /BD/BE/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BC/BL /D8/D3 /BD/BE/BD/BD /B4 ≈ /BD/BE/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BC/BL /D8/D3 /BD/BE/BD/BD /B4 ≈ /BD/BE/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BE/BD/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BC/BL /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BE/BD/BC± /BD /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BD/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE/BD/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BD/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BE/BD/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BK /D8/D3 /BD/BC/BE /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BK /D8/D3 /BD/BC/BE /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BL/BK /D8/D3 /BD/BC/BE /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BK /D8/D3 /BD/BC/BE /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BL/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BC/BC /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BC/BC± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BL/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BC/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BD/BE. /BH/BC± /BC. /BE/BG /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BJ. /BF/BJ± /BC. /BG/BE /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BD/BD ± /BD /D8/D3 /BD/BE/BD/BE ± /BD /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BI /BW/C8/CF /BTγ /C6→π /C6/BD/BE/BC/BI. /BL± /BC. /BL /D8/D3 /BD/BE/BD/BC . /BH± /BD. /BK /C5/C1/CA/C7/CB/C0/C6/C1/BV/BA/BA/BA /BJ/BL /BY/CX/D8 /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BE± /BE /D8/D3 /BL/BL ± /BE /BD/C0/BT/C6/CB/CC/BX/C1/C6 /BL/BI /BW/C8/CF /BTγ /C6→π /C6/BD/BD/BD. /BE± /BE. /BC/D8 /D3/BD /BD /BI . /BI± /BE. /BE /C5/C1/CA/C7/CB/C0/C6/C1/BV/BA/BA/BA /BJ/BL /BY/CX/D8 /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BD/CC/CW/CT /D7/CT/CR/D3/D2/CS /B4/D0/D3 /DB /CT/D6/B5 /DA/CP/D0/D9/CT /D3/CU /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BI /CW/CT/D6/CT /CV/D3 /CT/D7 /DB/CX/D8/CW /D8/CW/CT /D7/CT/CR/D3/D2/CS /B4/CW/CX/CV/CW/CT/D6/B5 /DA/CP/D0/D9/CT /D3/CU/D8/CW/CT /D6/CT/CP/D0 /D4/CP /D6/D8 /CX/D2 /D8/CW/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ/BA/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC/CA/BX/BT/C4/C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BD/BF. /BE/BC± /BC. /BI/BI /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC− /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/B8 /A1 /B4/BD/BE/BF/BE/B5 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BG. /BD/BC± /BD. /BC/BD /BU/BX/CA/C6/C1/BV/C0/BT /BL/BI /BY/CX/D8 /D8/D3 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK /BD/BD/BC/BH /BD/BD/BC/BH/BD/BD/BC/BH /BD/BD/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BE/BF/BE/B5 /A1 /B4/BD/BE/BF/BE/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/CB/A1 /B4/BD/BE/BF/BE/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/CB/BT/BU/CB/C7/C4/CD/CC/BX /CE /BT/C4/CD/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /BT/BU/CB/C7/C4/CD/CC/BX /CE /BT/C4/CD/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/BT/BU/CB/C7/C4/CD/CC/BX /CE /BT/C4/CD/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /BT/BU/CB/C7/C4/CD/CC/BX /CE /BT/C4/CD/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BH/BF± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BK /BH/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BH/BE /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /C8/C0/BT/CB/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/C8/C0/BT/CB/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB /C8/C0/BT/CB/BX/B8 /C5/C1/CG/BX/BW /BV/C0/BT/CA/BZ/BX/CB/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BG/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BG/BK /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BG/BJ± /BD /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BE /BH/BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BF/BD /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BE/BF/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BE/BF/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/BC /B1/A0/BE /C6γ /BC. /BH/BE/DF /BC. /BI/BC /B1/A0/BF /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BD/BD/DF /BC. /BD/BF /B1/A0/BG /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BG/BD/DF /BC. /BG/BJ /B1 /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BE/BF/BE/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD. /BC/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD. /BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD. /BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD. /BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BC/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD. /BC/BC /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD. /BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π /A1 /B4/BD/BE/BF/BE/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BE/BF/BE/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF/BH± /BC. /BC/BC/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BH± /BC. /BC/BC/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BH± /BC. /BC/BC/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BH± /BC. /BC/BC/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BF/BL± /BC. /BC/BC/BG /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BF/BJ± /BC. /BC/BC/BH /BT/C0/CA/BX/C6/CB /BC/BG /BT /BW/C8/CF /BT/vectorγ/vector/D4→ /C6π − /BC. /BD/BE/BL± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BE /BW/C8/CF /BTγ /D4→ /C6π − /BC. /BD/BF/BH/BJ± /BC. /BC/BC/BD/BF± /BC. /BC/BC/BF/BJ /BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /C4/BX/BZ/CB γ /D4→ /D4γ /B8 /D4π /BC/B8 /D2π /B7 − /BC. /BD/BF/BD± /BC. /BC/BC/BD /BU/BX/BV/C3 /BC/BC /C1/C8/CF /BT/vectorγ /D4→ /D4π /BC/B8 /D2π /B7 − /BC. /BD/BG/BC± /BC. /BC/BC/BH /C3/BT/C5/BT/C4/C7 /CE /BL/BL /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BE/BL/BG± /BC. /BC/BC/BD/BF /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BF/BH± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BJ /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BE/BJ/BK± /BC. /BC/BC/BD/BE /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BG/BD± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BF/BH± /BC. /BC/BD/BI /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /BU /BY/C1/CC γ /C6→π /C6 − /BC. /BD/BG/BH± /BC. /BC/BD/BH /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BF/BK± /BC. /BC/BC/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BG/BC /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BE/BK /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BF/BD/BE /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BG/BF± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BG/BC± /BC. /BC/BC/BJ /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BC /BY/C1/CC /CB/CT/CT /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /BU/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BH/BC± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BH/BC± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BH/BC± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BH/BC± /BC. /BC/BC/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BH/BK± /BC. /BC/BC/BH /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BI± /BC. /BC/BC/BF /BT/C0/CA/BX/C6/CB /BC/BG /BT /BW/C8/CF /BT/vectorγ/vector/D4→ /C6π − /BC. /BE/BG/BF± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BE /BW/C8/CF /BTγ /D4→ /C6π − /BC. /BE/BI/BI/BL± /BC. /BC/BC/BD/BI± /BC. /BC/BC/BJ/BK /BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /C4/BX/BZ/CB γ /D4→ /D4γ /B8 /D4π /BC/B8 /D2π /B7 − /BC. /BE/BH/BD± /BC. /BC/BC/BD /BU/BX/BV/C3 /BC/BC /C1/C8/CF /BT/vectorγ /D4→ /D4π /BC/B8 /D2π /B7 − /BC. /BE/BH/BK± /BC. /BC/BC/BI /C3/BT/C5/BT/C4/C7 /CE /BL/BL /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BG/BI/BI± /BC. /BC/BC/BD/BF /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BC± /BC. /BC/BC/BK /BT/CA/C6/BW/CC /BL/BJ /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BE/BG± /BC. /BC/BC/BD/BF /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BI/BD± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BD± /BC. /BC/BF/BF /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /BU /BY/C1/CC γ /C6→π /C6 − /BC. /BE/BI/BF± /BC. /BC/BE/BI /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BL± /BC. /BC/BC/BI /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BI/BH /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BG/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BH/BE/BE /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BI/BE± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BH/BG± /BC. /BC/BD/BD /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BC /BY/C1/CC /CB/CT/CT /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /BU/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BH± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BH± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BH± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BH± /BC. /BC/BC/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BJ/BG± /BC. /BC/BC/BC/BF± /BC. /BC/BC/BF/BC /BT/C0/CA/BX/C6/CB /BC/BG /BT /BW/C8/CF /BT/vectorγ/vector/D4→ /C6π − /BC. /BC/BE/BC± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BE /BW/C8/CF /BTγ /D4→ /C6π − /BC. /BC/BF/BC/BJ± /BC. /BC/BC/BE/BI± /BC. /BC/BC/BE/BG /BU/C4/BT/C6/C8/C1/BX/BW /BC/BD /C4/BX/BZ/CB γ /D4→ /D4γ /B8 /D4π /BC/B8 /D2π /B7 − /BC. /BC/BD/BI± /BC. /BC/BC/BG± /BC. /BC/BC/BE /BZ/BT/C4/C4/BX/CA /BC/BD /BW/C8/CF /BTγ /D4→γ /D4 − /BC. /BC/BE/BH± /BC. /BC/BC/BD± /BC. /BC/BC/BE /BU/BX/BV/C3 /BC/BC /C1/C8/CF /BT/vectorγ /D4→ /D4π /BC/B8 /D2π /B7 − /BC. /BC/BE/BF/BF± /BC. /BC/BC/BD/BJ /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BH± /BC. /BC/BC/BH /BI/BT/CA/C6/BW/CC /BL/BJ /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BD/BL± /BC. /BC/BC/BE/BG /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BJ /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BE /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BI /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BE/BH/BG± /BC. /BC/BC/BD/BC /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BK /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BH± /BC. /BC/BC/BE± /BC. /BC/BC/BE /BU/BX/BV/C3 /BL/BJ /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BC± /BC. /BC/BC/BF± /BC. /BC/BC/BE /BU/C4/BT/C6/C8/C1/BX/BW /BL/BJ /BW/C8/CF /BTγ /C6→π /C6 /B8γ /C6 − /BC. /BC/BE/BJ± /BC. /BC/BC/BF± /BC. /BC/BC/BD /C3/C0/BT/C6/BW /BT/C3/BX/CA /BL/BH /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BH± /BC. /BC/BC/BH /CF /C7/CA/C3/C5/BT/C6 /BL/BE /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BH/BJ± /BC. /BC/BC/BJ/BE /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BD /BU /BY/C1/CC γ /C6→π /C6 − /BC. /BC/BD/BC/BJ± /BC. /BC/BC/BF/BJ /BW /BT /CE/C1/BW/CB/C7/C6 /BL/BC /BY/C1/CC γ /C6→π /C6 − /BC. /BC/BD/BH± /BC. /BC/BC/BE /BW /BT /CE/C1/BW/CB/C7/C6 /BK/BI /BY/C1/CC γ /C6→π /C6/B7/BC. /BC/BF/BJ± /BC. /BC/BC/BG /CC /BT/C6/BT/BU/BX /BK/BH /BY/C1/CC γ /C6→π /C6/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI/BH± /BC. /BC/BC/BJ /BT/CA/C6/BW/CC /BL/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BH/BK /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BI /BW/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /D4/CW/CP/D7/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /D4/CW/CP/D7/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT/A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /D4/CW/CP/D7/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT /A1 /B4/BD/BE/BF/BE/B5 → /C6γ /B8 /D4/CW/CP/D7/CT /D3/CU /BX/BE /BB /C5/BD /D6/CP/D8/CX/D3 /CP/D8 /D4 /D3/D0/CT/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BE/BE± /BH /BT/CA/C6/BW/CC /BL/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BD/BE/BJ. /BE /C0/BT/C6/CB/CC/BX/C1/C6 /BL/BI /BW/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BE/BF/BE/B5 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB /A1 /B4/BD/BE/BF/BE/B5 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/A1 /B4/BD/BE/BF/BE/B5 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB /A1 /B4/BD/BE/BF/BE/B5 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CC/CW/CT /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /CD/BV/C4/BT /CP/D2/CS /CB/C1/C6 /CS/CP/D8/CP /D3/D2 π /B7/D4 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV /D9/D7/CX/D2/CV /CP/DA/CP /D6/CX/CT/D8 /DD /D3/CU /CS/CX/AB/CT/D6/CT/D2/D8 /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/D7 /CP/D2/CS /D1/CT/D8/CW/D3 /CS/D7/BA /C7/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT /CX/D7 /D3/D2/D0/DD /CP/D6/D3/D9/CV/CW /CV/D9/CT/D7/D7 /D3/CU /D8/CW/CT /D6/CP/D2/CV/CT /DB /CT /CT/DC/D4 /CT/CR/D8 /D8/CW/CT /D1/D3/D1/CT/D2/D8 /D8/D3 /D0/CX/CT /DB/CX/D8/CW/CX/D2/BA/CE /BT/C4/CD/BX /B4µN /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BJ /D8/D3 /BJ. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF. /BJ /D8/D3 /BJ. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF. /BJ /D8/D3 /BJ. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF. /BJ /D8/D3 /BJ. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI. /BD/BG± /BC. /BH/BD /C4/C7/C8/BX/CI/BV/BT/CB/CC/BA/BA/BA /BC/BD /BW/C8/CF /BTπ /B7/D4→π /B7/D4γ/BG. /BH/BE± /BC. /BH/BC± /BC. /BG/BH /BU/C7/CB/CB/C0/BT/CA/BW /BL/BD π /B7/D4→π /B7/D4γ /B4/CB/C1/C6 /CS/CP/D8/CP/B5/BF. /BJ /D8/D3 /BG. /BE /C4/C1/C6 /BL/BD /BU π /B7/D4→π /B7/D4γ /B4/CU/D6/D3/D1 /CD/BV/C4/BT /CS/CP/D8/CP/B5/BG. /BI /D8/D3 /BG. /BL /C4/C1/C6 /BL/BD /BU π /B7/D4→π /B7/D4γ /B4/CU/D6/D3/D1 /CB/C1/C6 /CS/CP/D8/CP/B5/BH. /BI /D8/D3 /BJ. /BH /CF/C1/CC/CC/C5/BT/C6 /BK/BK π /B7/D4→π /B7/D4γ /B4/CU/D6/D3/D1 /CD/BV/C4/BT /CS/CP/D8/CP/B5/BI. /BL /D8/D3 /BL. /BK /C0/BX/C4/C4/BX/CA /BK/BJ π /B7/D4→π /B7/D4γ /B4/CU/D6/D3/D1 /CD/BV/C4/BT /CS/CP/D8/CP/B5/BG. /BJ /D8/D3 /BI. /BJ /C6/BX/BY/C3/BX/C6/CB /BJ/BK π /B7/D4→π /B7/D4γ /B4/CD/BV/C4/BT /CS/CP/D8/CP/B5/A1 /B4/BD/BE/BF/BE/B5 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A1 /B4/BD/BE/BF/BE/B5 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A1 /B4/BD/BE/BF/BE/B5 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A1 /B4/BD/BE/BF/BE/B5 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CE /BT/C4/CD/BX /B4µN /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BJ /B7/BD. /BC − /BD. /BF± /BD. /BH± /BF /BE/C3 /C7/CC/CD/C4/C4/BT /BC/BEγ /D4→ /D4π /BCγ/prime/BE/CC/CW/CT /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/B8 /D8/CW/CT /D8/CW/CX/D6/CS /CX/D7 /CP/D2 /CT/D7/D8/CX/D1/CP/D8/CT /D3/CU /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7/BA /A1 /B4/BD/BE/BF/BE/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BE/BF/BE/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BF/CD/D7/CX/D2/CV π±/CS /CP/D7 /DB /CT/D0/D0/B8 /C8/BX/BW/CA/C7/C6/C1 /BJ/BK /CS/CT/D8/CT/D6/D1/CX/D2/CT /B4/C5−− /C5 /B7/B7/B5 /B7 /B4/C5 /BC− /C5 /B7/B5/slashbig/BF /BP/BG. /BI± /BC. /BE /C5/CT/CE/BA/BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/CC/CW/CX/D7 /BT/CA/C6/BW/CC /BL/BH /DA/CP/D0/D9/CT /CX/D7 /CX/D2 /CT/D6/D6/D3 /D6/B8 /CP/D7 /D4 /D3/CX/D2/D8/CT/CS /D3/D9/D8 /CQ /DD /C0/C7/C0/C4/BX/CA /BC/BD/BA /CC/CW/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /DA/CP/D0/D9/CT/CX/D7 /CX/D2 /D0/CX/D2/CT /DB/CX/D8/CW /D8/CW/CT /BT/CA/C6/BW/CC /BL/BD /DA/CP/D0/D9/CT /B4/CA/BA/BT/BA /BT/D6/D2/CS/D8/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B5/BA/BI/CC/CW/CX/D7 /BT/CA/C6/BW/CC /BL/BJ /DA/CP/D0/D9/CT /CX/D7 /DA/CT/D6/DD /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D8/CW/CT /CS/CP/D8/CP/CQ/CP/D7/CT /CQ /CT/CX/D2/CV /AC/D8/D8/CT/CS/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CP/AC/D8 /D8/D3 /D8/CW/CT /CU/D9/D0/D0 /D4/CX/D3/D2 /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CS/CP/D8/CP/CQ/CP/D7/CT/B8 /CP/D4/CP /D6/D8 /CU/D6/D3/D1 /D8/CW/CT /BU/C4/BT/C6/C8/C1/BX/BW /BL/BJ /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2/D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BD/BD/BC/BI /BD/BD/BC/BI/BD/BD/BC/BI /BD/BD/BC/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BE/BF/BE/B5 /B8 /A1 /B4/BD/BI/BC/BC/B5 /A1 /B4/BD/BE/BF/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BE/BF/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BE/BF/BE/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU 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/D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ/BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CC/CW/CT /DA/CP /D6/CX/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CT/D7 /CP /D6/CT /D2/D3/D8 /CX/D2 /CV/D3 /D3 /CS /CP/CV/D6/CT/CT/D1/CT/D2/D8/BA /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BH/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BH/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BH/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BH/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BC/BI± /BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BI/BC/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BH/BE/BE± /BD/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BI/BJ± /BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BK/BJ± /BG/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BE± /BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BJ/BC/BI /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BL/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BI/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BG/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BC /D8/D3 /BG/BH/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BF/BC± /BJ/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC± /BG/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BL/BJ± /BD/BC /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BL/BF± /BJ/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BD/BH± /BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BE/BD/BH /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BE/BH/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BK/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BF/BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BI/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BI/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BI/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BH/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BH/BC /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BH/BH/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BL/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BD/BE /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BC/BL /D3 /D6/BD /BI /BD /BC /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BG/BD /D3 /D6/BD /BH /BG /BE /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BC/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BK/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BF/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BF/BE/BF /D3 /D6/BF /BE /BH /BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BK /D3 /D6/BD /BJ /BK /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BI/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BI/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BI/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ± /BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BD /BG /BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BH/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7 /BD/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BJ/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BH /B1/A0/BE /A6/C3/A0/BF /C6ππ /BJ/BH/DF /BL/BC /B1/A0/BG /A1π /BG/BC/DF /BJ/BC /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BJ /C6ρ < /BE/BH /B1/A0/BK /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BC /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BD /C6 /B4/BD/BG/BG/BC/B5 π /BD/BC/DF /BF/BH /B1/A0/BD/BE /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BF /C6γ /BC. /BC/BC/BD/DF /BC . /BC/BE /B1/A0/BD/BG /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BE /B1/A0/BD/BH /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BD/DF /BC . /BC/BC/BH /B1 /BD/BD/BC/BJ /BD/BD/BC/BJ/BD/BD/BC/BJ /BD/BD/BC/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BI/BC/BC/B5 /B8 /A1 /B4/BD/BI/BE/BC/B5 /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BE± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BK± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BE/BD± /BC. /BC/BI /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BF± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BK± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BI /D8/D3− /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3− /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3− /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3− /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BI /D8/D3 /BC . /BC/BG/BE /BH/BW/BX/BT/C6/CB /BJ/BH /BW/C8/CF /BTπ /C6→ /A6/C3/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BJ /D8/D3 /B7 /BC . /BF/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BJ /D8/D3 /B7 /BC . /BF/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BJ /D8/D3 /B7 /BC . /BF/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BJ /D8/D3 /B7 /BC . /BF/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BL± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BE/BG± /BC. /BC/BH /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BF/BG /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BF/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BL± /BC. /BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BJ /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC /BD, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BH /D8/D3 /B7 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BH /D8/D3 /B7 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BH /D8/D3 /B7 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BH /D8/D3 /B7 /BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BI± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BE/BF± /BC. /BC/BG /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF± /BC. /BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BI/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BI/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BE/BF± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BF± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BF± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BF± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BF/BL± /BC. /BC/BF/BC /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BG/BI± /BC. /BC/BD/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BE/BI± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BE/BC/BC /BJ/CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BC. /BC/BC/BC± /BC. /BC/BF/BC /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BI/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BL± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BE/BH± /BC. /BC/BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BD/BF± /BC. /BC/BD/BG /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BH± /BC. /BC/BF/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BD/BI± /BC. /BC/BC/BE /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BF /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BC. /BC/BC/BC± /BC. /BC/BG/BH /BU/BT/CA/BU/C7/CD/CA /BJ/BK /BW/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BG/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BH/CC/CW/CT /D6/CP/D2/CV/CT /CV/CX/DA/CT/D2 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CU/D3/D9/D6 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA /BW/BX/BT/C6/CB /BJ/BH /CS/CX/D7/CP/CV/D6/CT/CT/D7 /DB/CX/D8/CW π /B7/D4→/A6 /B7/C3 /B7/CS/CP/D8/CP /D3/CU /CF/C1/C6/C6/C1/C3 /BJ/BJ /CP /D6/D3/D9/D2/CS /BD/BL/BE/BC /C5/CT/CE/BA/BI/C4/C7/C6/BZ/BT /BV/CA/BX 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/BD/BI/BI/BC /B4 ≈ /BD/BI/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC/BC /D8/D3 /BD/BI/BI/BC /B4 ≈ /BD/BI/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BC/BC /D8/D3 /BD/BI/BI/BC /B4 ≈ /BD/BI/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC/BC /D8/D3 /BD/BI/BI/BC /B4 ≈ /BD/BI/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BD/BH. /BE± /BC. /BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BJ/BE ± /BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BI/BE/BC ± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BI/BD/BC ± /BJ /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BH/BC ± /BE/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BD/BG. /BD± /BD. /BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BD/BE ± /BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BD/BJ ± /BD/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BE ± /BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BD/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BI/BL /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BE/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BJ/BD/BE. /BK± /BI. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BJ/BK/BI. /BJ± /BE. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BH/BK/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BC/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BG/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BG/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BF/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BG/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH /D8/D3 /BD/BH/BC /B4 ≈ /BD/BG/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BI. /BL± /BD. /BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BG± /BF/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BG/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BF/BL± /BD/BK /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 /BD/BD/BC/BK /BD/BD/BC/BK/BD/BD/BC/BK /BD/BD/BC/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BI/BE/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BE/BH/BC± /BI/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BD. /BC± /BI. /BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BC/BE± /BJ /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BF± /BG/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BG/BJ± /BK /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BC/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BK/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BE/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/BE/BE/BK. /BF± /BD/BK. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /B4/D0/D3 /DB /CT/D6/D1/CP/D7/D7/B5/BF/BC. /BC± /BI. /BG /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /B4/CW/CX/CV/CW/CT/D6/D1/CP/D7/D7/B5/BD/BE/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BI/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BI/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BI/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BL/BC /D8/D3 /BD/BI/BD/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BL/BC /D8/D3 /BD/BI/BD/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BL/BC /D8/D3 /BD/BI/BD/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BL/BC /D8/D3 /BD/BI/BD/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BL/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BC/BK /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BI/BC/BC± /BD/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BD/BH± /BE/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BL/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BC/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BK/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BK/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BH/BK/BF /D3 /D6/BD /BH /BK /BF /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BH/BJ/BH /D3 /D6/BD /BH /BJ /BE /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BD/BH /D8/D3 /BD/BE/BC /B4 ≈ /BD/BD/BK/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BF/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BD/BI /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BE/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BK/BC± /BF/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BG/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BE/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BG/BF /D3 /D6/BD /BG /BL /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BD/BL /D3 /D6/BD /BE /BK /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BI/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BI/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BI/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BI/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BH± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BL/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BL/BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6 − /BD/BD/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BC/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BE/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BD/BE/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BE/BC/DF /BF/BC /B1/A0/BE /C6ππ /BJ/BC/DF /BK/BC /B1/A0/BF /A1π /BF/BC/DF /BI/BC /B1/A0/BG /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BH /C6ρ /BJ/DF /BE/BH /B1/A0/BI /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BJ /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BK /C6 /B4/BD/BG/BG/BC/B5 π/A0/BL /C6γ /BC. /BC/BC/BG/DF /BC . /BC/BG/BG /B1/A0/BD/BC /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BC/BG/DF /BC . /BC/BG/BG /B1 /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BD/BH± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BL± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BE/BH± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BF/BH± /BC. /BC/BI /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BE± /BC. /BD/BE /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BD/BC± /BC. /BC/BC/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BF/BG± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BG/BH± /BC. /BC/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BI/BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /B4/D0/D3 /DB /CT/D6/D1/CP/D7/D7/B5/BC. /BF/BI /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /B4/CW/CX/CV/CW/CT/D6/D1/CP/D7/D7/B5/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BI /D8/D3 − /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3 − /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3 − /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BF/BI /D8/D3 − /BC. /BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BE/BG± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BF/BF± /BC. /BC/BI /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BF/BL /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BG/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BG/BK± /BC. /BE/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BE /D8/D3 /B7 /BC . /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BE /D8/D3 /B7 /BC . /BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BH± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BG/BC± /BC. /BD/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BK /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE/BK /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BH /D8/D3 − /BC. /BC/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BI± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ − /BC. /BD/BF /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BI/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BC/BH /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BL± /BC. /BD/BE /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BI/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BI/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BI/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BI/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE/BJ± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BJ± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BE/BJ± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BJ± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH/BC± /BC. /BC/BC/BE /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BH± /BC. /BC/BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BF/BH± /BC. /BC/BD/BC /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BC± /BC. /BC/BD/BH /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 /BD/BD/BC/BL /BD/BD/BC/BL/BD/BD/BC/BL /BD/BD/BC/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BI/BE/BC/B5 /B8 /A1 /B4/BD/BJ/BC/BC/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BI/BI /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BH/BC /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BG/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BI/BI /CF /BT/BW /BT /BK/BG /BW/C8/CF /BT /BV/D3/D1/D4/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /A1 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/C0/BX/CF /BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /D8 /DB /D3 /CB/BF/BD /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D8 /D7/D3/D1/CT/DB/CW/CP/D8 /CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/CT/D7 /D8/CW/CP/D2 /D3/D8/CW/CT/D6 /CP/D2/CP/D0/DD/D7/CT/D7/BA/C8/D6/D3/CQ/D0/CT/D1/D7 /DB/CX/D8/CW /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD/B4 /BV /BX /CA /C6 /B5/D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/CB /CT /CT/C0/C7 /BX /C0/C4 /BX /CA/BL /BF/CU /D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /A1 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA /CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA /BW/D6/CT/CR/CW/D7/CT/D0/B8/CB/BA/CB/BA /C3/CP/D1/CP/D0/D3/DA/B8/C4/BA /CC/CX/CP/D8/D3 /D6 /B4/C5/BT/C1/C6/CI/B8/C2/C1/C6/CA/B5/BW/CD/BZ/BZ/BX/CA /BC/BJ /C8/CA /BV/BJ/BI /BC/BE/BH/BE/BD/BD /C5/BA /BW/D9/CV/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/C2/CT/AB/CT/D6/D7/D3/D2 /C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8/CC/CA/C1/CD/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8/C1/BA/C1/BA 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/BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BJ/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BJ/BC /D8/D3 /BD/BJ/BH/BC /B4 ≈ /BD/BJ/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BL/BH. /BC± /BD. /BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ/BI/BE ± /BG/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BJ/BD/BC ± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BI/BK/BC ± /BJ/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP 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/BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BJ/BH. /BH± /BJ. /BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BC/BC± /BE/BH/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BK/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BF/BC± /BK/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI/BF/BC± /BD/BH/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BI/BG. /BK± /BD/BI. /BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BC/BI± /BD/BH /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BL± /BJ/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BK/BH± /BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BE/BJ/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BG/BK /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BI/BC /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BL/BF. /BF± /BE/BI. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BC/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/BE/BG/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BJ/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BE/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BE/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BE/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BE/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BF/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI/BH/BD /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BI/BJ/BH± /BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BI/BD/BC± /BF/BH /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BD/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ/BE/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BH/BH /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BI/BG/BI /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BK/BD /D3 /D6/BD /BI /BJ /BE /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BD/BI/BC/BC /D3 /D6/BD /BH /BL /BG /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BH/BL /BG/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BE/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BE/BC± /BI/BC /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BE/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BD/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BG/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BC/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BE/BG/BH /D3 /D6/BE /BG /BD /BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ/BE/BC/BK /D3 /D6/BE /BC /BD /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BJ/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BF± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BG/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BC± /BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BE/BE /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BE/BC /B1/A0/BE /A6/C3/A0/BF /C6ππ /BK/BC/DF /BL/BC /B1/A0/BG /A1π /BF/BC/DF /BI/BC /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /BE/BH/DF /BH/BC /B1/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /BD/DF /BJ /B1 /BD/BD/BD/BC /BD/BD/BD/BC/BD/BD/BD/BC /BD/BD/BD/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BJ/BC/BC/B5 /B8 /A1 /B4/BD/BJ/BH/BC/B5 /A0/BJ /C6ρ /BF/BC/DF /BH/BH /B1/A0/BK /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /BH/DF /BE/BC /B1/A0/BD/BC /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BD/BD /C6γ /BC. /BD/BE/DF /BC. /BE/BI /B1/A0/BD/BE /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BK/DF /BC. /BD/BI /B1/A0/BD/BF /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BE/BH/DF /BC . /BD/BE /B1 /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BJ/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC /D8/D3 /BC. /BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BH/BI± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BG± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BE± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BE/BC± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BD/BH± /BC. /BC/BK /CC/C0/C7/C5/BT /BC/BK /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BH/BC± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BG± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BI /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BD /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BD /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BD /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BD /D8/D3 /B7 /BC . /BE/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BF/BE± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BD/BK± /BC. /BC/BG /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BF/BC /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BE/BG /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BC± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BH /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BH /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BH /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BH /D8/D3 /B7 /BC . /BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BK± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BG± /BC. /BC/BG /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BC/BH /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B7/BC. /BD/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BJ± /BC. /BC/BH /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ± /BC. /BD/BD /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BD /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BD /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ± /BC. /BD/BD /D8/D3 ± /BC. /BD/BL /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BC± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BC/BG /BE, /BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BC. /BF/BC /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK± /BC. /BC/BJ /BU/BT/CA/C6/C0/BT/C5 /BK/BC /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC/BG± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BC/BG± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BD/BC/BG± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BD/BC/BG± /BC. /BC/BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BE/BH± /BC. /BC/BC/BF /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BC± /BC. /BC/BE/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BD/BD± /BC. /BC/BD/BJ /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BK/BL± /BC. /BC/BF/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BE/BI /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BI /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BE/BD± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BJ/BC/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BK/BH± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BK/BH± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BK/BH± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BK/BH± /BC. /BC/BE/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC/BH± /BC. /BC/BC/BF /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BL/BJ± /BC. /BC/BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BD/BC/BJ± /BC. /BC/BD/BH /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BI/BC± /BC. /BC/BD/BH /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BE/BD/BC /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BD/BH/BG /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BD/BH± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C8/D6/D3/CQ/D0/CT/D1/D7 /DB/CX/D8/CW /BV/C0/BX/CF /BK/BC /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BG/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BH/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA/BI/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /CR/D3/D2/D7/CX/CS/CT/D6/D7 /D8/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CQ /CT /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /A1 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BJ/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/C0/C7/C5/BT /BC/BK /C8/C4 /BU/BI/BH/BL /BK/BJ /CD/BA /CC/CW/D3/D1/CP /CT/D8 /CP/D0/BA /B4/BV/BU/B9/BX/C4/CB/BT /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA /BW/D6/CT/CR/CW/D7/CT/D0/B8/CB/BA/CB/BA /C3/CP/D1/CP/D0/D3/DA/B8/C4/BA 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/BH/BE/BG /BE/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BJ/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BJ/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BJ/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BJ/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BK /BE/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BK /BE/BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 /A1 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6ππ/A0/BF /C6 /B4/BD/BG/BG/BC/B5 π/A0/BG /A6/C3 /A1 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BI± /BC. /BC/BL /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BK /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BE/BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BJ/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BH± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BF± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BD± /BC. /BC/BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BJ/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BJ/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BJ/BH/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BH/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BH/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BJ/BH/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH/BF /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/C0/BX/CF /BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /CU/D3/D9/D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /C8/BF/BD /DB /CP/DA/CT /DG /D7/CT/CT /CP/D0/D7/D3 /D8/CW/CT /A1 /B4/BD/BL/BD/BC/B5 /BA /C8/D6/D3/CQ/D0/CT/D1/D7/DB/CX/D8/CW /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA/BE/BT/CA/C6/BW/CC /BC/BG /CV/CX/DA/CT/D7 /D2/D3 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /D8/CW/CX/D7 /D7/D8/CP/D8/CT/B8 /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT/D1/CP/D7/D7 /D7/D3 /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D7 /CP/CQ /D3/D9/D8 /BH/BC/BC /C5/CT/CE /CW/CX/CV/CW/CT/D6 /D8/CW/CP/D2 /D8/CW/CP/D8 /D7/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /D8/CW/CT /D4 /D3/D7/CX/D8/CX/D3/D2 /D3/CU /D8/CW/CT/D4/D3 /D0 /CT /BA /A1 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8/CC/CA/C1/CD/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C0/C7/BX/C0/C4/BX/CA /BK/BF /C4/CP/D2/CS/D3/D0/D8/B9/BU/D3 /CT/D6/D2/D7/D8/CT/CX/D2 /BD/BB/BL/BU/BE /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4 /CC/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /A1 /B4/BD/BL/BC/BC/B5 /CB/BF/BD /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/D3/D1/CT /D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BC /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2/D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6/D3/CQ/D7/D3/D0/CT/D8/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI/CT/CS/CX/D8/CX/D3/D2/B8 /C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BE/BC ± /BE/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BK/BL/BC ± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC/BK ± /BF/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC/BE ± /BK/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BD/BK. /BH± /BE/BF. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BG/BC /D8/D3 /BE/BG/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BI/BF± /BF/BL /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BJ/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BG/BC± /BG/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BK± /BG/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BL/BF. /BH± /BH/BG. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BD/BL/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BK/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK/BJ/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BL/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BE/BC/BE/BL /D3 /D6/BE /BC /BE /BH /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BI/BG /D3 /D6/BD /BI /BF /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BE /BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BC/DF /BF/BC /B1/A0/BE /A6/C3/A0/BF /C6ππ/A0/BG /A1π/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BI /C6ρ/A0/BJ /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BK /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/A0/BL /C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BD/BC /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BD/BD/BD/BE /BD/BD/BD/BE/BD/BD/BD/BE /BD/BD/BD/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BC/BC/B5 /B8 /A1 /B4/BD/BL/BC/BH/B5 /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BD± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BC± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BK± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BF± /BC. /BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BK /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BH± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BK± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG± /BC. /BD/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BJ± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BD/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BC/B5 → /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BG± /BC. /BC/BD/BI /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BL± /BC. /BC/BC/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BL/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB /CT /CT/C0/C7 /BX /C0/C4 /BX /CA/BL /BF/CU /D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /A1 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C5/BT/C6/C4/BX/CH 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/BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8/CB/C4/BT /BV/B5 /A1 /B4/BD/BL/BC/BH/B5 /BY/BF/BH /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BI/BH /D8/D3 /BD/BL/BD/BH /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BI/BH /D8/D3 /BD/BL/BD/BH /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BI/BH /D8/D3 /BD/BL/BD/BH /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BI/BH /D8/D3 /BD/BL/BD/BH /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BJ. /BK± /BD. /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BK/BD ± /BD/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BD/BC ± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC/BH ± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BH/BH. /BJ± /BG. /BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BJ/BF ± /BJ/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BL/BH ± /BK /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BK/BH/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BI/BC ± /BG/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BD/BJ/BK/BJ. /BC /B7 /BI. /BC − /BH. /BJ /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BK/BF/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BJ/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BJ/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BJ/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BJ/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BE/BC. /BI± /BK. /BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BE/BJ± /BH/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BG/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BI/BC± /BE/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BF/BG± /BE/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BI/BD± /BD/BD/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BH/BG± /BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BE/BL/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BJ/BC± /BG/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BI/BI. /BC /B7 /BE/BG. /BC − /BD/BI. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BE/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BC/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BC/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BC/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BC/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BE/BH /D8/D3 /BD/BK/BF/BH /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BE/BH /D8/D3 /BD/BK/BF/BH /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BE/BH /D8/D3 /BD/BK/BF/BH /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BE/BH /D8/D3 /BD/BK/BF/BH /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BE/BL /BE/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK/BF/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BE/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BJ/BL/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BF/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BJ/BL/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BK/BD/BF /D3 /D6/BD /BK /BC /BK /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BH /D8/D3 /BF/BC/BC /B4 ≈ /BE/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BI/BH /D8/D3 /BF/BC/BC /B4 ≈ /BE/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BI/BH /D8/D3 /BF/BC/BC /B4 ≈ /BE/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BI/BH /D8/D3 /BF/BC/BC /B4 ≈ /BE/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BG/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BC/BF /BE/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BK/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ/BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BC/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BH/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BF/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BL/BF /D3 /D6/BD /BK /BJ /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BC/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BC/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BC/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BC/BH/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BH /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BH± /BK /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /BD/BD/BD/BF /BD/BD/BD/BF/BD/BD/BD/BF /BD/BD/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BC/BH/B5 /B8 /A1 /B4/BD/BL/BD/BC/B5 /C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BF/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BH/BC± /BE/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BG/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BC/BL /D8/D3 /BC . /BD/BH/A0/BE /A6/C3/A0/BF /C6ππ /BK/BH/DF /BL/BH /B1/A0/BG /A1π < /BE/BH /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BJ /C6ρ > /BI/BC /B1/A0/BK /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BC /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BD /C6γ /BC. /BC/BD/DF /BC. /BC/BF /B1/A0/BD/BE /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BD/B1/A0/BD/BF /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BC/BG/DF /BC . /BC/BF /B1 /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BC/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BL /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BL /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BL /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BE/BE± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BE± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BK± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BH± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE/BC± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BL± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BD /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BH± /BC. /BC/BC/BF /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BC/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BE/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BC/BH/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF/BC /D8/D3 /B7 /BC . /BF/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF/BC /D8/D3 /B7 /BC . /BF/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BF/BC /D8/D3 /B7 /BC . /BF/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BF/BC /D8/D3 /B7 /BC . /BF/BI /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BF/BF± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BF/BF /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BL/BC/BH/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BC/BH/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BE/BI± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BI± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BE/BI± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BE/BI± /BC. /BC/BD/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BE/BD± /BC. /BC/BC/BG /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BE± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BD± /BC. /BC/BD/BC /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BG/BF± /BC. /BC/BE/BC /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BC. /BC/BD/BK /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BH/BH± /BC. /BC/BC/BG /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BC/BH/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG/BH± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BH± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BH± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BH± /BC. /BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BG/BI± /BC. /BC/BC/BH /BW/CD/BZ/BZ/BX/CA /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BG/BH± /BC. /BC/BC/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BH/BI± /BC. /BC/BE/BK /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BH± /BC. /BC/BE/BF /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BK /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BL/BC/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BC/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BC/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP 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/DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BL/BH ± /BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BD/BH/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BI/BC. /BD± /BE/BD. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BD/BE/BD. /BG /B7/BD /BF. /BC − /BD/BG. /BF /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BJ/BL/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BD/BD/BG /BD/BD/BD/BG/BD/BD/BD/BG /BD/BD/BD/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BD/BC/B5 /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC /D8/D3 /BE/BJ/BC /B4 ≈ /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC /D8/D3 /BE/BJ/BC /B4 ≈ /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC /D8/D3 /BE/BJ/BC /B4 ≈ /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC /D8/D3 /BE/BJ/BC /B4 ≈ /BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BG/BF± /BD/BC /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BL± /BE/BH /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BE/BH± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BK/BC± /BH/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BD/BF± /BG/BI/BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BJ/BI/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH/BE. /BL± /BI/BC. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BJ/BE. /BE± /BF/BJ. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BJ/BC /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BD/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BF/BC /D8/D3 /BD/BK/BK/BC /B4 ≈ /BD/BK/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BF/BC /D8/D3 /BD/BK/BK/BC /B4 ≈ /BD/BK/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BF/BC /D8/D3 /BD/BK/BK/BC /B4 ≈ /BD/BK/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BF/BC /D8/D3 /BD/BK/BK/BC /B4 ≈ /BD/BK/BH/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BJ/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BJ/BG /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK/BK/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BK/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BD/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BH/BC /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ/BL/BE /D3 /D6/BD /BK /BC /BD /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BJ/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BK/BF /BF/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BC/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BL/BI /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BL/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BL/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BJ/BE /D3 /D6/BD /BI /BH /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BD/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BK /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BC± /BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BJ /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BD /BJ /BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BL/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BD/BJ/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BL/BD /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BD/BH/DF /BF/BC /B1/A0/BE /A6/C3/A0/BF /C6ππ/A0/BG /A1π/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6ρ/A0/BJ /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BK /C6 /B4/BD/BG/BG/BC/B5 π/A0/BL /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BD/BC /C6γ /BC. /BC/DF/BC. /BE/B1/A0/BD/BD /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BE/B1 /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BH /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BH /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BH /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BF/BL± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BE/BF± /BC. /BC/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BL± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BE/BG± /BC. /BC/BI /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BE/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BJ /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BG/BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BL /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BL /BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /C1/C8/CF /BTπ /C6→ /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BD/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BL± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BI± /BC. /BC/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BL/BD/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BD/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BD/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BD/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BD/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BD/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BC/BF± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BF± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BC/BC/BF± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BC/BC/BF± /BC. /BC/BD/BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BE± /BC. /BC/BC/BK /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BD/BG± /BC. /BC/BF/BC /BV/CA/BT /CF/BY /C7/CA/BW /BK/BF /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BE/BH± /BC. /BC/BD/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BL/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/C0/BX/CF /BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /CU/D3/D9/D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /C8/BF/BD /DB /CP/DA/CT /DG /D7/CT/CT /CP/D0/D7/D3 /D8/CW/CT /A1 /B4/BD/BJ/BH/BC/B5 /BA /C8/D6/D3/CQ/D0/CT/D1/D7/DB/CX/D8/CW /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA/BE/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /D4 /D3/D0/CT /D4 /D3/D7/CX/D8/CX/D3/D2/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BN /D8/CW/CT/AC/D6/D7/D8 /B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP/CB/CP/CR/D0/CP /DD /B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D3/D8/CW/CT/D6 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CT/DD /CT/CQ/CP/D0/D0/AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BF/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /A1 /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8/C1/BA/C1/BA /CB/D8/D6/CP/CZ /D3/DA/D7/CZ/DD /B8/CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/BU/CA/BV/C7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C4/C1 /BL/BF /C8/CA /BV/BG/BJ /BE/BJ/BH/BL /CI/BA/C2/BA /C4/CX /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA 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/C6ππ/BF/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC± /BK/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BE/BH± /BF/BE /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BF± /BH/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC/BC± /BG/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BK/BK. /BF± /BF/BH. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BI/BE. /BC± /BG/BG. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BD/BL/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC/BC /BE/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BL/BC/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BK/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG± /BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD/BH/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BH/DF /BE/BC /B1/A0/BE /A6/C3 /B4/BE. /BD/BC± /BC. /BF/BC /B5 /B1/A0/BF /C6ππ/A0/BG /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BH /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BJ /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /A1 /B4/BD/BL/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC . /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC . /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BE± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BE/BC± /BC. /BC/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BG± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH± /BC. /BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH± /BC. /BC/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BG /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BD/BK /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BE± /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BG/BL /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BD± /BC. /BC/BC/BF /BC. /BC/BE/BD± /BC. /BC/BC/BF/BC. /BC/BE/BD± /BC. /BC/BC/BF /BC. /BC/BE/BD± /BC. /BC/BC/BF/C8/BX/C6/C6/BX/CA /BC/BE /BV /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD± /BC. /BC/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BE/BC/B5 → /C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6 /B4/BD/BG/BG/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BF± /BC. /BC/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BL/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BC± /BC. /BC/BD/BG /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BJ /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BE/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BD/BJ /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BC/BD /C8/BX/C6/C6/BX/CA /BC/BE /BW /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BD/BL/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/C0/BX/CF /BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /D8 /DB /D3 /C8/BF/BF /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CX/D7 /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2/BA /C8/D6/D3/CQ/D0/CT/D1/D7 /DB/CX/D8/CW /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7/CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA/BE/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /BD/BD/BD/BI /BD/BD/BD/BI/BD/BD/BD/BI /BD/BD/BD/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BE/BC/B5 /B8 /A1 /B4/BD/BL/BF/BC/B5 /A1 /B4/BD/BL/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BX/C6/C6/BX/CA /BC/BE/BV /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BD /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/C8/BX/C6/C6/BX/CA /BC/BE/BW /C8/CA /BV/BI/BI /BC/BH/BH/BE/BD/BE /BZ/BA /C8 /CT/D2/D2/CT/D6/B8/CD/BA /C5/D3/D7/CT/D0 /B4/BZ/C1/BX/CB/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/CC/BX/C4/BX/B5 /C1/C2/C8/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/C0/C7/BX/C0/C4/BX/CA /BK/BF /C4/CP/D2/CS/D3/D0/D8/B9/BU/D3 /CT/D6/D2/D7/D8/CT/CX/D2 /BD/BB/BL/BU/BE /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4 /CC/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8/BV/C1/CC/B8/BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA /BF/BH/BE /C6/BA /BT/DB /CP/CY/CX/B8/CA/BA /C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA /BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/C4/C1/CE /BT/C6/C7/CB /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF/BH /C8 /BA /C4/CX/DA/CP/D2/D3/D7 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8 /A1 /B4/BD/BL/BF/BC/B5 /BW/BF/BH /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BH /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BC /D8/D3 /BE/BC/BE/BC /B4 ≈ /BD/BL/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3 /BE/BC/BE/BC /B4 ≈ /BD/BL/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC/BC /D8/D3 /BE/BC/BE/BC /B4 ≈ /BD/BL/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3 /BE/BC/BE/BC /B4 ≈ /BD/BL/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BF/BF ± /BH/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BH/BI ± /BE/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BG/BC ± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC/BD ± /BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BG/BI ± /BG/BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BF/BE ± /BD/BC/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BH/BH ± /BD/BH /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BE/BC/BH/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BI/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BL/BD/BC. /BC /B7 /BD/BH. /BC − /BD/BJ. /BE /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC /D8/D3 /BH/BC/BC /B4 ≈ /BF/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BJ/BJ/BF± /BD/BK/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BF/BC± /BD/BG/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BE/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BH± /BI/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BC/BE± /BD/BL/BK /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BD/BI± /BE/BF/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BH/BC± /BE/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BH/BL/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BI/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BJ/BG. /BK /B7 /BD/BJ. /BC − /BD/BI. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BD/BL/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BG/BC /D8/D3 /BD/BL/BI/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BG/BC /D8/D3 /BD/BL/BI/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BG/BC /D8/D3 /BD/BL/BI/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BG/BC /D8/D3 /BD/BL/BI/BC /B4 ≈ /BD/BL/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BH/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK/BL/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BI/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BK/BF /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BD/BF /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BC/BD/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BH /D8/D3 /BF/BI/BC /B4 ≈ /BE/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BH /D8/D3 /BF/BI/BC /B4 ≈ /BE/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BH /D8/D3 /BF/BI/BC /B4 ≈ /BE/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BH /D8/D3 /BF/BI/BC /B4 ≈ /BE/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BK/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BE/BI/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF/BI/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BH/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BG/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BL/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BF/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BF/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BF/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BF/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /CB/C8/BX/BW π /C6→π /C6/BD/BK± /BI /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BK /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BH /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BD /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BG/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BE/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BC/BH /D8/D3 /BC . /BD/BH/A0/BE /A6/C3/A0/BF /C6ππ/A0/BG /C6γ /BC. /BC/DF/BC. /BC/BE /B1/A0/BH /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/DF/BC. /BC/BD /B1/A0/BI /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/DF/BC. /BC/BD /B1 /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BK/BD± /BC. /BC/BD/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BD/BK± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BG± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BG± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG/BC± /BC. /BC/BD/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BL± /BC. /BC/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BD/BD /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BF/BD /C4/C1/CE /BT/C6/C7/CB /BK/BC /BW/C8/CF /BTπ /D4→ /A6/C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /C6ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /C6ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /C6ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BF/BC/B5 → /C6ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BF/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BF/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BL± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BL± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BC/BJ± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BC. /BC/BC/BL± /BC. /BC/BC/BL /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BD/BL± /BC. /BC/BC/BD /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BF/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BD/BK± /BC. /BC/BE/BK /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BH± /BC. /BC/BD/BC /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BE/BH± /BC. /BC/BD/BD /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BL± /BC. /BC/BC/BD /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /BD/BD/BD/BJ /BD/BD/BD/BJ/BD/BD/BD/BJ /BD/BD/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BF/BC/B5 /B8 /A1 /B4/BD/BL/BG/BC/B5 /B8 /A1 /B4/BD/BL/BH/BC/B5 /A1 /B4/BD/BL/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB /CT /CT/C0/C7 /BX /C0/C4 /BX /CA/BL /BF/CU /D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /A1 /B4/BD/BL/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BY /D3 /D6/CT /CP /D6/D0/DD /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7/B8 /D7/CT/CT /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8/CC/CA/C1/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8/C1/BA/C1/BA /CB/D8/D6/CP/CZ /D3/DA/D7/CZ/DD /B8/CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/BU/CA/BV/C7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C4/C1 /BL/BF /C8/CA /BV/BG/BJ /BE/BJ/BH/BL /CI/BA/C2/BA /C4/CX /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/CC/BX/C4/BX/B5 /C1/C2/C8/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8/BV/C1/CC/B8/BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA /BF/BH/BE /C6/BA /BT/DB /CP/CY/CX/B8/CA/BA /C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA /BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/C4/C1/CE /BT/C6/C7/CB /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF/BH /C8 /BA /C4/CX/DA/CP/D2/D3/D7 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C8/C4 /BH/BH/BU /BG/BD/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8/CB/C4/BT /BV/B5 /C1/C2/C8 /A1 /B4/BD/BL/BG/BC/B5 /BW/BF/BF /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BL/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BL/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BH/BJ ± /BD/BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BC/BH/BK. /BD± /BF/BG. /BH /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BL/BG/BC ± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BI/BC± /BF/BE/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BK. /BG± /BG/BH. /BH /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BD/BL/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BG/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BD/BH /D3 /D6/BD /BL /BE /BI /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BC /D3 /D6/BD /BK /BI /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BG/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BH± /BG/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3/A0/BF /C6ππ/A0/BG /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BI /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BJ /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE/A0/BK /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK± /BC. /BD/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BD/BK /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BC/BH± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BJ± /BC. /BD/BI /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BG/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BH± /BC. /BD/BC /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ /A1 /B4/BD/BL/BG/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BG/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BI± /BC. /BC/BH/BK /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BG/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BF/BD± /BC. /BC/BD/BE /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /A1 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA /BF/BH/BE /C6/BA /BT/DB /CP/CY/CX/B8/CA/BA /C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA /BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8/CB/C4/BT /BV/B5 /A1 /B4/BD/BL/BH/BC/B5 /BY/BF/BJ /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BJ /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /CB/D3/D1/CT /CU/D9/D6/D8/CW/CT/D6 /D3/CQ/D7/D3/D0/CT/D8/CT/D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BK/BG /DB /CT/D6/CT /D0/CP/D7/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BD/BH /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BD/BH /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BD/BH /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BD/BH /D8/D3 /BD/BL/BH/BC /B4 ≈ /BD/BL/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BE/BD. /BF± /BC. /BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BG/BH ± /BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BD/BL/BH/BC ± /BD/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BD/BL/BD/BF ± /BK /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BE/BF. /BF± /BC. /BH /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BF/BI ± /BH /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BG/BJ ± /BL /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BD/BL/BE/BD /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BL/BG/BC /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BD/BL/BE/BH ± /BE/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BD/BK/BH/BH. /BC /B7/BD /BD. /BC − /BD/BC. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BL/BE/BH /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /BD/BD/BD/BK /BD/BD/BD/BK/BD/BD/BD/BK /BD/BD/BD/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BH/BC/B5 /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BH /D8/D3 /BF/BF/BH /B4 ≈ /BE/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BH /D8/D3 /BF/BF/BH /B4 ≈ /BE/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BH /D8/D3 /BF/BF/BH /B4 ≈ /BE/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BH /D8/D3 /BF/BF/BH /B4 ≈ /BE/BK/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BJ/BD. /BD± /BD. /BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BC/BC± /BJ /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BF/BG/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BG± /BD/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BJ/BK. /BE± /BF. /BC /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BG/BH± /BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BC/BE± /BL /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6/BE/BF/BE /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BF/BC/BI /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/BF/BF/BC± /BG/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BD/BH/BJ. /BE /B7/BE /BE. /BC − /BD/BL. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BG/BC /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BD/BL/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BD/BL/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BJ/BC /D8/D3 /BD/BK/BL/BC /B4 ≈ /BD/BK/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BJ/BC /D8/D3 /BD/BK/BL/BC /B4 ≈ /BD/BK/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BJ/BC /D8/D3 /BD/BK/BL/BC /B4 ≈ /BD/BK/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BJ/BC /D8/D3 /BD/BK/BL/BC /B4 ≈ /BD/BK/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BJ/BI /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BK/BJ/BK /BE/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BK/BL/BC± /BD/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BJ/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BD/BL/BD/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BK/BC /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BD/BK/BK/BG /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BD/BL/BE/BG /D3 /D6/BD /BL /BE /BG /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BC /D8/D3 /BE/BI/BC /B4 ≈ /BE/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC /D8/D3 /BE/BI/BC /B4 ≈ /BE/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC /D8/D3 /BE/BI/BC /B4 ≈ /BE/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BC /D8/D3 /BE/BI/BC /B4 ≈ /BE/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BC /BE/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BE/BI/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BI /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BF/BI /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BE/BF/BK /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/BE/BH/BK /D3 /D6/BE /BH /BK /BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BD/BL/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BD/BL/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BJ /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BH/BC± /BJ /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BJ /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BH/BG /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BI/BD /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BF/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BF/BE /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BF/BF± /BK /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BF/BG /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BD/BJ /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π − /BE/BF /BT/CA/C6/BW/CC /BL/BD /BW/C8/CF /BTπ /C6→π /C6 /CB/D3/D0/D2 /CB/C5/BL/BC /A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BC. /BF/BH /D8/D3 /BC . /BG/BH/A0/BE /A6/C3/A0/BF /C6ππ/A0/BG /A1π /BE/BC/DF /BF/BC /B1/A0/BH /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BI /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C0 /B9/DB /CP/DA/CT/A0/BJ /C6ρ < /BD/BC /B1/A0/BK /C6ρ /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BL /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BC /C6γ /BC. /BC/BK/DF /BC. /BD/BF /B1/A0/BD/BD /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BD/BB/BE /BC. /BC/BF/DF /BC. /BC/BH/BH /B1/A0/BD/BE /C6γ /B8 /CW/CT/D0/CX/CR/CX/D8 /DD/BP/BF/BB/BE /BC. /BC/BH/DF /BC. /BC/BJ/BH /B1 /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BD/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BH /D8/D3 /BC. /BG/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BJ/BD± /BC. /BC/BC/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BF/BK± /BC. /BC/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BF/BL± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BF/BK± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BK/BC± /BC. /BC/BC/BE /BT/CA/C6/BW/CC /BC/BG /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BG/BG± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BG/BL /BT/CA/C6/BW/CC /BL/BH /BW/C8/CF /BTπ /C6→ /C6π/BC. /BG/BG /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BF± /BC. /BC/BC/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/C6/D3/D8/CT/BM /CB/CX/CV/D2/D7 /D3/CU /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1 π /C6→ /C6ππ /CP/D2/CP/D0/DD/D7/CT/D7 /DB /CT/D6/CT /CR/CW/CP/D2/CV/CT/CS /CX/D2 /D8/CW/CT/BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BN /D8/CW/CT /D3/DA/CT/D6/CP/D0/D0 /D4/CW/CP/D7/CT/CP/D1/CQ/CX/CV/D9/CX/D8 /DD /CX/D7 /D6/CT/D7/D3/D0/DA/CT/CS /CQ /DD /CR/CW/D3 /D3/D7/CX/D2/CV /CP /D2/CT/CV/CP/D8/CX/DA/CT /D7/CX/CV/D2 /CU/D3 /D6/D8 /CW /CT /A1 /B4/BD/BI/BE/BC/B5 /CB/BF/BD/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A1 /B4/BD/BE/BF/BE/B5 π /BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BK /D8/D3 /B7 /BC . /BF/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BK /D8/D3 /B7 /BC . /BF/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BK /D8/D3 /B7 /BC . /BF/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /B7/BC. /BE/BK /D8/D3 /B7 /BC . /BF/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/B7/BC. /BE/BJ± /BC. /BC/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/B7/BC. /BF/BE /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BD/BL/BH/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BG /BD/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C1/C8/CF /BTπ /C6→ /C6ππ /A1 /B4/BD/BL/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/A1 /B4/BD/BL/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /C8/C0/C7/CC/C7/C6 /BW/BX/BV/BT /CH /BT/C5/C8/C4/C1/CC/CD/BW/BX/CB/C8 /CP/D4 /CT/D6/D7 /D3/D2 γ /C6 /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D4 /D6/CT/CS/CP/D8/CX/D2/CV /BD/BL/BK/BD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BE/BC/BC/BI /CT/CS/CX/D8/CX/D3/D2/B8/C2/D3/D9/D6/D2/CP/D0 /D3/CU /C8/CW/DD/D7/CX/CR/D7/B8 /BZ /BF/BF /BF/BF/BF/BF /BF/BF/BD /B4/BE/BC/BC/BI/B5/BA/A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BD/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BD/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ/BI± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BJ/BI± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BJ/BI± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BJ/BI± /BC. /BC/BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BJ/BL± /BC. /BC/BC/BI /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BI/BK± /BC. /BC/BC/BJ /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BL/BG /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BC/BE± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6/A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE /A1 /B4/BD/BL/BH/BC/B5 → /C6γ /B8/CW /CT /D0 /CX /CR /CX /D8 /DD/B9/BF/BB/BE /CP/D1/D4/D0/CX/D8/D9/CS/CT /BT/BF/ /BE/CE /BT/C4/CD/BX /B4/BZ/CT/CE− /BD/ /BE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL/BJ± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BL/BJ± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BL/BJ± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BC/BL/BJ± /BC. /BC/BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX − /BC. /BD/BC/BF± /BC. /BC/BC/BI /BT/CA/C6/BW/CC /BL/BI /C1/C8/CF /BTγ /C6→π /C6 − /BC. /BC/BL/BG± /BC. /BC/BD/BI /BT /CF /BT/C2/C1 /BK/BD /BW/C8/CF /BTγ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BE/BD /BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BW/C8/CF /BTγ /C6→π /C6 − /BC. /BD/BD/BH± /BC. /BC/BC/BF /C4/C1 /BL/BF /C1/C8/CF /BTγ /C6→π /C6 /A1 /B4/BD/BL/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BD/BL/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY /D6/D3/D1 /D1/CT/D8/CW/D3 /CS /C1 /C1 /D3/CU /C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH/BM /CT/DD /CT/CQ/CP/D0/D0 /AC/D8/D7 /DB/CX/D8/CW /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /CR/CX/D6/CR/D0/CT/D7 /D8/D3 /D8/CW/CT /CC/B9/D1/CP/D8/D6/CX/DC/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7/BA/BE/CB/CT/CT /C0/C7/BX/C0/C4/BX/CA /BL/BF /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/D3/CU /C6 /CP/D2/CS /A1 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /BT/D6/CV/CP/D2/CS /CS/CX/CP/CV/D6/CP/D1/D7 /D3/CU π /C6 /CT/D0/CP/D7/D8/CX/CR /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT/CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CP/D2/CS /CU/D6/D3/D1 /D4/D0/D3/D8/D7 /D3/CU /D8/CW/CT /D7/D4 /CT/CT/CS/D7 /DB/CX/D8/CW /DB/CW/CX/CR/CW /D8/CW/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D8/D6/CP/DA/CT/D6/D7/CT /D8/CW/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA/BF/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /D9/D2/CX/D8/CP /D6/CX/DE/CT/CS /CC/B9/D1/CP/D8/D6/CX/DC/BA /CC/CW/CT /AC/D6/D7/D8/B4/D7/CT/CR/D3/D2/CS/B5 /DA/CP/D0/D9/CT /D9/D7/CT/D7/B8 /CX/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D8/D3 π /C6→ /C6ππ /CS/CP/D8/CP/B8 /CT/D0/CP/D7/D8/CX/CR /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /CP /CB/CP/CR/D0/CP /DD/B4/BV/BX/CA/C6/B5 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /A1 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/CA/BX/BV/C0/CB/BX/C4 /BC/BJ /BX/C8/C2 /BT/BF/BG /BI/BL /BW/BA /BW/D6/CT/CR/CW/D7/CT/D0/B8/CB/BA/CB/BA /C3/CP/D1/CP/D0/D3/DA/B8 /C4/BA /CC/CX/CP/D8/D3 /D6 /B4/C5/BT/C1/C6/CI/B8/C2/C1/C6/CA/B5/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/C8/BW/BZ /BC/BI /C2/C8/BZ /BF/BF /BD /CF/BA/B9/C5/BA /CH /CP/D3 /CT/D8 /CP/D0/BA /B4/C8/BW/BZ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/CA/C6/BW/CC /BC/BG /C8/CA /BV/BI/BL /BC/BF/BH/BE/BD/BF /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B8/CC/CA/C1/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/BT/CA/C6/BW/CC /BL/BI /C8/CA /BV/BH/BF /BG/BF/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8/B8/C1/BA/C1/BA /CB/D8/D6/CP/CZ /D3/DA/D7/CZ/DD /B8/CA/BA/C4/BA /CF /D3 /D6/CZ/D1/CP/D2 /B4/CE/C8/C1/B5/BT/CA/C6/BW/CC /BL/BH /C8/CA /BV/BH/BE /BE/BD/BE/BC /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/BU/CA/BV/C7/B5/C0/C7/BX/C0/C4/BX/CA /BL/BF π /C6 /C6/CT/DB/D7/D0/CT/D8/D8/CT/D6 /BL /BD /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4/B5/C4/C1 /BL/BF /C8/CA /BV/BG/BJ /BE/BJ/BH/BL /CI/BA/C2/BA /C4/CX /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5 /BD/BD/BD/BL /BD/BD/BD/BL/BD/BD/BD/BL /BD/BD/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BD/BL/BH/BC/B5 /B8 /A1 /B4/BE/BC/BC/BC/B5 /B8 /A1 /B4/BE/BD/BH/BC/B5 /BT/CA/C6/BW/CC /BL/BD /C8/CA /BW/BG/BF /BE/BD/BF/BD /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B8/CC/BX/C4/BX/B5 /C1/C2/C8/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8/BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /CF /BT/C2/C1 /BK/BD /BU/D3/D2/D2 /BV/D3/D2/CU/BA /BF/BH/BE /C6/BA /BT/DB /CP/CY/CX/B8/CA/BA /C3/CP/CY/CX/CZ /CP /DB /CP /B4/C6/BT /BZ/C7/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BL/BJ /BF/BI/BH /C3/BA /BY /D9/CY/CX/CX /CT/D8 /CP/D0/BA /B4/C6/BT /BZ/C7/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BK /C8/CA /BW/BD/BJ /BD/BJ/BL/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8/CB/C4/BT /BV/B5/C4/C7/C6/BZ/BT /BV/CA/BX /BJ/BH /C8/C4 /BH/BH/BU /BG/BD/BH /CA/BA/CB/BA /C4/D3/D2/CV/CP/CR/D6/CT /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8/CB/C4/BT /BV/B5 /C1/C2/C8 /A1 /B4/BE/BC/BC/BC/B5 /BY/BF/BH /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BE/BG± /BI/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BH/BE± /BF/BE /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BE/BC/BC± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK± /BI/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BH/BD± /BL/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BG/BC/BC± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BC/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BL/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BD/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BE /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BC/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI± /BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC± /BL/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /C6ππ/A0/BF /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BG /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BH /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BE± /BC. /BC/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BC/BJ± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BJ± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BL± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A1 /B4/BD/BE/BF/BE/B5 π /B8 /BY /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BC± /BC. /BC/BD /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BC/BC/BC/B5 → /C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI± /BC. /BC/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/C6ρ /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BI/BC± /BC. /BI/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /A1 /B4/BE/BD/BH/BC/B5 /CB/BF/BD /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BD/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BG/BJ. /BG± /BE/BJ. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BE/BC/BF. /BE± /BK. /BG /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BD/BH/BC ± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BD. /BI± /BI/BE. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BD/BE/BC. /BH± /BG/BH. /BC /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BD/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BD/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BD/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BD/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BG/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BD/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BD/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BD/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BD/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ± /BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BI/BC± /BL/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BD/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BD /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BF/BJ /BD/BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BC/BK± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BD/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BD/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BD/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BD/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /BD/BD/BE/BC /BD/BD/BE/BC/BD/BD/BE/BC /BD/BD/BE/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BE/BD/BH/BC/B5 /B8 /A1 /B4/BE/BE/BC/BC/B5 /B8 /A1 /B4/BE/BF/BC/BC/B5 /A1 /B4/BE/BD/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BE/BD/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/C0/BX/CF /BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /D8 /DB /D3 /CB/BF/BD /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CX/D7 /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2/BA /C8/D6/D3/CQ/D0/CT/D1/D7 /DB/CX/D8/CW /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7/CP /D6/CT /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D7/CT/CR/D8/CX/D3/D2 /BE/BA/BD/BA/BD/BD /D3/CU /C0/C7/BX/C0/C4/BX/CA /BK/BF/BA /A1 /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BD/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/C0/C7/BX/C0/C4/BX/CA /BK/BF /C4/CP/D2/CS/D3/D0/D8/B9/BU/D3 /CT/D6/D2/D7/D8/CT/CX/D2 /BD/BB/BL/BU/BE /BZ/BA /C0/D3/CW/D0/CT/D6 /B4/C3/BT/CA/C4 /CC/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /A1 /B4/BE/BE/BC/BC/B5 /BZ/BF/BJ /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BJ /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /DA/CP /D6/CX/D3/D9/D7 /CP/D2/CP/D0/DD/D7/CT/D7 /CP /D6/CT /D2/D3/D8 /CX/D2 /CV/D3 /D3 /CS /CP/CV/D6/CT/CT/D1/CT/D2/D8/BA/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BE/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BD/BH± /BI/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BK/BC± /BK/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BK/BC± /BG/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BG/BC/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BG/BC/BC± /BD/BH/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BC/BC± /BH/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BE/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BC/BC± /BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BG/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BE/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK± /BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BJ/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BE/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BE/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BH± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BL± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BE/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BE/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BE/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BE/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BG± /BC. /BC/BC/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BE/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /A1 /B4/BE/BF/BC/BC/B5 /C0/BF/BL /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BL /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BF/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BC/BG. /BH± /BF. /BG /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BE/BG/BC/BC ± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BD/BJ ± /BK/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BG/BH/BC ± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BC/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BE. /BF± /BD. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BG/BE/BH± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BC/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BH/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BF/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BF/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BJ/BC± /BK/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BE/BC± /BD/BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BF/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC± /BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE/BC± /BF/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4/BC. /BC/BI± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BF± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BK± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BJ /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /BD/BD/BE/BD /BD/BD/BE/BD/BD/BD/BE/BD /BD/BD/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BE/BF/BH/BC/B5 /B8 /A1 /B4/BE/BF/BL/BC/B5 /A1 /B4/BE/BF/BH/BC/B5 /BW/BF/BH /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BH /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BF/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD/BJ/BD± /BD/BK /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BE/BG/BC/BC± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BF/BC/BH± /BE/BI /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BH/BL± /BD/BC/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BG± /BH/BD /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BG/BC/BC± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BC/BC± /BJ/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BK/BC± /BF/BI/BC /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BE/BF/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BF/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BH/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BC/BC± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BE/BJ /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC/BC± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BH/BK /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A1 /B4/BE/BF/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BF/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BH/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH± /BK /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BJ/BC± /BJ/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BC± /BC. /BC/BC/BF /C5/BT/C6/C4/BX/CH /BL/BE /C1/C8/CF /BTπ /C6→π /C6 /B2 /C6ππ/BC. /BE/BC± /BC. /BD/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BG± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ± /BC. /BD/BG /CE/CA/BT/C6/BT /BC/BC /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BH/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/CE/CA/BT/C6/BT /BC/BC /C8/CA/C8/C4 /BF/BE/BK /BD/BK/BD /CC/BA/C8 /BA/CE /D6/CP/D2/CP/B8/CB/BA/BT/BA /BW/DD/D8/D1/CP/D2/B8 /B8 /CC/BA/B9/CB/BA/C0/BA /C4/CT/CT /B4/C8/C1/CC/CC/B7/B5/C5/BT/C6/C4/BX/CH /BL/BE /C8/CA /BW/BG/BH /BG/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /B8/BX/BA/C5/BA /CB/CP/D0/CT/D7/CZ/CX /B4/C3/BX/C6/CC/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BF/BC /BL/BC/BG /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CE/C8/C1/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8 /A1 /B4/BE/BF/BL/BC/B5 /BY/BF/BJ /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BJ /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /D0/CP/D8/CT/D7/D8 /BZ/CF/CD /CP/D2/CP/D0/DD/D7/CX/D7 /B4/BT/CA/C6/BW/CC /BC/BI/B5 /AC/D2/CS/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BF/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BG/BE/BH± /BI/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BC/BC± /BK/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BF/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BF/BL/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BH/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BF/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BF/BL/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE± /BI /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BL/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BF/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BF/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BF/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BF/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BC/BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BJ± /BC. /BC/BG /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BF/BL/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BF/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BF/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BF/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8 /BD/BD/BE/BE /BD/BD/BE/BE/BD/BD/BE/BE /BD/BD/BE/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BE/BG/BC/BC/B5 /B8 /A1 /B4/BE/BG/BE/BC/B5 /A1 /B4/BE/BG/BC/BC/B5 /BZ/BF/BL /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BL /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BG/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BI/BG/BF± /BD/BG/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BC/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BG/BI/BK± /BH/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BE/BC/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BL/BH± /BG/BF/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BF/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BG/BK/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BG/BH/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BG/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BG/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BG/BC/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BK/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BE/BI/BC± /BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BE/BC± /BD/BI/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BG/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BG/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BG/BC/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BK± /BG /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD/BF/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BE/BH± /BD/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BG/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π/A0/BE /A6/C3 /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BG/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BG± /BC. /BC/BE/BE /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BH± /BC. /BC/BE /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BI± /BC. /BC/BF /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BC± /BC. /BC/BF /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BC/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BH /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BG/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CA/C6/BW/CC /BC/BI /C8/CA /BV/BJ/BG /BC/BG/BH/BE/BC/BH /CA/BA/BT/BA /BT/D6/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BZ/CF/CD/B5/BV/BT/C6/BW/C4/C1/C6 /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /A1 /B4/BE/BG/BE/BC/B5 /C0/BF, /BD/BD /C1 /B4 /C2 /C8/B5 /BP /BF /BE /B4 /BD/BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BH /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT /CP/D2/CS /CW/CP/DA/CT/CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /D1/CP /DD /CQ/CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/B8 /C8/CW/DD/D7/CX/CR/D7/C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BC/BC /D8/D3 /BE/BH/BC/BC /B4 ≈ /BE/BG/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BC/BC /D8/D3 /BE/BH/BC/BC /B4 ≈ /BE/BG/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BC/BC /D8/D3 /BE/BH/BC/BC /B4 ≈ /BE/BG/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BC/BC /D8/D3 /BE/BH/BC/BC /B4 ≈ /BE/BG/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BI/BF/BF ± /BE/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BG/BC/BC ± /BD/BE/BH /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BE/BG/BD/BI ± /BD/BJ /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BG/BC/BC ± /BI/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BC/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BE/BF/BH/BK. /BC± /BL. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BC/BC /D8/D3 /BH/BC/BC /B4 ≈ /BG/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BL/BE± /BG/BJ /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BG/BH/BC± /BD/BH/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BF/BG/BC± /BE/BK /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BG/BI/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BC/BC /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7/BE/BC/BE. /BE± /BG/BH. /BC /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /A1 /B4/BE/BG/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BG/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/A1 /B4/BE/BG/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6 /A1 /B4/BE/BG/BE/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CA/BX/BT/C4/C8 /BT/CA/CC /CA/BX/BT/C4/C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BI/BC /D8/D3 /BE/BG/BC/BC /B4 ≈ /BE/BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BI/BC /D8/D3 /BE/BG/BC/BC /B4 ≈ /BE/BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BI/BC /D8/D3 /BE/BG/BC/BC /B4 ≈ /BE/BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BI/BC /D8/D3 /BE/BG/BC/BC /B4 ≈ /BE/BF/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH/BE/BL /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BE/BF/BC/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BE/BF/BI/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC − /BE× /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BC /D8/D3 /BJ/BH/BC /B4 ≈ /BH/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BJ/BH/BC /B4 ≈ /BH/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BH/BC /D8/D3 /BJ/BH/BC /B4 ≈ /BH/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BF/BH/BC /D8/D3 /BJ/BH/BC /B4 ≈ /BH/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BE/BD /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BI/BE/BC /BD/C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BG/BE/BC± /BD/BC/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BG/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/A1 /B4/BE/BG/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX /A1 /B4/BE/BG/BE/BC/B5 /BX/C4/BT/CB/CC/C1/BV /C8/C7/C4/BX /CA/BX/CB/C1/BW/CD/BX/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/C5/C7/BW/CD/C4/CD/CB/vextendsingle/vextendsingle/D6/vextendsingle/vextendsingle/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BF/BL /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6/BD/BK± /BI /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/C8/C0/BT/CB/BX θ /C8/C0/BT/CB/BX θ/CE /BT/C4/CD/BX /B4◦/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BG/BH /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6 − /BI/BC /C0/C7/BX/C0/C4/BX/CA /BL/BF /BT/CA/BZ/BW π /C6→π /C6 − /BF/BC± /BG/BC /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BG/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6π /BH/DF /BD/BH /B1/A0/BE /A6/C3 /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BG/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC. /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BK/BH± /BC. /BC/BC/BK /BT/CA/C6/BW/CC /BC/BI /BW/C8/CF /BTπ /C6→π /C6 /B8η /C6/BC. /BC/BK± /BC. /BC/BF /BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BK± /BC. /BC/BD/BH /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BD/BD± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BE /BV/C0/BX/CF /BK/BC /BU/C8/CF /BTπ /B7/D4→π /B7/D4 /BD/BD/BE/BF /BD/BD/BE/BF/BD/BD/BE/BF /BD/BD/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A1 /B4/BE/BG/BE/BC/B5 /B8 /A1 /B4/BE/BJ/BH/BC/B5 /B8 /A1 /B4/BE/BL/BH/BC/B5 /B8 /A1 /B4∼ /BF/BC/BC/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6π→ /A1 /B4/BE/BG/BE/BC/B5 → /A6/C3 /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BI /BV/BT/C6/BW/C4/C1/C6 /BK/BG /BW/C8/CF /BTπ /B7/D4→ /A6 /B7/C3 /B7 /A1 /B4/BE/BG/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BE/BG/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4/BE/BG/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4/BE/BG/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB /CT /CT/C0/C7 /BX /C0/C4 /BX /CA/BL /BF/CU /D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2/CS /D8/CW/CT /D4 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/BU/BE/BF/BK /BG/BJ/BJ /BW/BA/C2/BA /BV/CP/D2/CS/D0/CX/D2 /CT/D8 /CP/D0/BA /B4/BX/BW/C1/C6/B8/CA/BT/C4/B8/C4/C7 /CF /BV/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8/BV/C1/CC/B8 /BV/BX/CA/C6/B5/BV/C0/BX/CF /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BE/BF /BW/BA/C5/BA /BV/CW/CT/DB /B4/C4/BU/C4/B5 /C1/C2/C8/BV/CD/CC/C3 /C7/CB/C3/CH /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BE/BC /BE/BK/BF/BL /CA/BA/BX/BA /BV/D9/D8/CZ /D3/D7/CZ/DD /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8/C4/BU/C4/B5/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD 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/BE/BJ/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BJ/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BJ/BL/BG± /BK/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BI/BH/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BJ/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BJ/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BJ/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BJ/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BH/BC/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BJ/BH/BC/B5 /BW/BX/BV/BT 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/B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BL/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BL/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BL/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BL/BH/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BL/BL/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BE/BK/BH/BC± /BD/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF/BC± /BD/BC/BC /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BJ/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A1 /B4/BE/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4/BE/BL/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4/BE/BL/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BE /C0/C7/BX/C0/C4/BX/CA /BJ/BL /C1/C8/CF /BTπ /C6→π /C6/BC. /BC/BF± /BC. /BC/BD /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6 /A1 /B4/BE/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4/BE/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4/BE/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C0/C7/BX/C0/C4/BX/CA /BJ/BL /C8/BW /BT /CC /BD/BE/B9/BD /BZ/BA /C0/D3/CW/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/BT/D0/D7/D3 /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /A1 /B4∼ /BF/BC/BC/BC /CA/CT/CV/CX/D3/D2/B5/C8 /CP /D6/D8/CX/CP/D0/B9/CF /CP/DA/CT /BT/D2/CP/D0/DD/D7/CT/D7 /C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /D1/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /CW/CX/CV/CW/B9/D1/CP/D7/D7 /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CU/D3 /D6 /CX/D7/D3/D7/D4/CX/D2/B9/BF/BB/BE /D6/CT/D7/B9/D3/D2/CP/D2/CR/CT/D7 /CU/D3/D9/D2/CS /CX/D2 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA/C7/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /CP/D0/D7/D3 /CW/CP/CS /CP /A1 /B4/BE/BK/BH/BC/B5 /CP/D2/CS /CP /A1 /B4/BF/BE/BF/BC/B5 /BA /CC/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT/CU/D3 /D6 /D8/CW/CT/D1 /DB /CP/D7 /CS/CT/CS/D9/CR/CT/CS /CU/D6/D3/D1 /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /BD/BK/BC◦/CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /CC/CW/CT /A1 /B4/BE/BK/BH/BC/B5 /CW/CP/D7 /CQ/CT /CT /D2 /D6/CT/D7/D3/D0/DA/CT/CS /CX/D2/D8/D3 /D8/CW/CT/A1 /B4/BE/BJ/BH/BC/B5 /C1/BF, /BD/BF /CP/D2/CS /A1 /B4/BE/BL/BH/BC/B5 /C3/BF, /BD/BH /BA /CC/CW/CT /A1 /B4/BF/BE/BF/BC/B5 /CX/D7 /D4 /CT/D6/CW/CP/D4/D7 /D6/CT/D0/CP/D8/CT/CS/D8/D3 /D8/CW/CT /C3/BF, /BD/BF /D3/CU /C0/BX/C6/BW/CA/CH /BJ/BK /CP/D2/CS /D8/D3 /D8/CW/CT /C4/BF, /BD/BJ /D3/CU /C3 /C7/BV/C0 /BK/BC/BA /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BF/BC/BC /BD/C3 /C7/BV/C0 /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C4/BF, /BD/BJ /DB /CP/DA/CT/BF/BH/BC/BC /BD/C3 /C7/BV/C0 /BK/BC /C1/C8/CF /BTπ /C6→π /C6/C5/BF, /BD/BL/DB /CP/DA/CT/BE/BK/BH/BC± /BD/BH/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C1/BF, /BD/BD /DB /CP/DA/CT/BF/BE/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C3/BF, /BD/BF/DB /CP/DA/CT/BF/BF/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C4/BF, /BD/BJ /DB /CP/DA/CT/BF/BJ/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C5/BF, /BD/BL/DB /CP/DA/CT/BG/BD/BC/BC± /BF/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C6/BF, /BE/BD/DB /CP/DA/CT /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0 /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BX/C1/CC/B9/CF/C1/BZ/C6/BX/CA /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC/BC± /BE/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C1/BF, /BD/BD /DB /CP/DA/CT/BD/BC/BC/BC± /BF/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C3/BF, /BD/BF/DB /CP/DA/CT/BD/BD/BC/BC± /BF/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C4/BF, /BD/BJ /DB /CP/DA/CT/BD/BF/BC/BC± /BG/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C5/BF, /BD/BL/DB /CP/DA/CT/BD/BI/BC/BC± /BH/BC/BC /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C6/BF, /BE/BD/DB /CP/DA/CT /A1 /B4∼ /BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH/C5 /C7 /BW /BX /CB/A1 /B4∼ /BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6π /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C1/BF, /BD/BD /DB /CP/DA/CT/BC. /BC/BG/BH± /BC. /BC/BE /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C3/BF, /BD/BF/DB /CP/DA/CT/BC. /BC/BF± /BC. /BC/BD /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C4/BF, /BD/BJ /DB /CP/DA/CT/BC. /BC/BE/BH± /BC. /BC/BD /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C5/BF, /BD/BL/DB /CP/DA/CT/BC. /BC/BD/BK± /BC. /BC/BD /C0/BX/C6/BW/CA/CH /BJ/BK /C5/C8/CF /BTπ /C6→π /C6/C6/BF, /BE/BD/DB /CP/DA/CT /A1 /B4∼ /BF/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A1 /B4∼ /BF/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2/B8 /C3 /C7/BV/C0/BK/BC /D6/CT/D4 /D3 /D6/D8/D7 /D7/D3/D1/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6/CP /D2 /CB/BF/BD /A1 /B4/BE/BJ/BC/BC/B5 /CP/D2/CS /CP /C8/BF/BF /A1 /B4/BE/BK/BC/BC/B5 /BA /A1 /B4∼ /BF/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A1 /B4∼ /BF/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A1 /B4∼ /BF/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /C7/BV/C0 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BF /CA/BA /C3/D3 /CR/CW /B4/C3/BT/CA/C4 /CC/B5 /C1/C2/C8/C0/BX/C6/BW/CA/CH /BJ/BK /C8/CA/C4 /BG/BD /BE/BE/BE /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B8/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /BT/C6/C8 /BD/BF/BI /BD /BT/BA/CF/BA /C0/CT/D2/CS/D6/DD /B4/C1/C6/BW/B5 /BD/BD/BE/BG /BD/BD/BE/BG/BD/BD/BE/BG /BD/BD/BE/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 /BX/CG /C7/CC/C1/BV /BU/BT/CA/CH/C7/C6/CB /BX/CG /C7/CC/C1/BV /BU/BT/CA/CH/C7/C6/CB/BX/CG /C7/CC/C1/BV /BU/BT/CA/CH/C7/C6/CB /BX/CG /C7/CC/C1/BV /BU/BT/CA/CH/C7/C6/CB PENTAQUARKS Written May 2008 by C.G. Wohl (LBNL). See pp. 1019–1022 of the 2006 Review [1] for the evidence for the Θ(1540), Φ(1860), and Θc(3100), and for the early unsuccessful attempts to conﬁrm them. The table below listspapers published since then giving results of further unsuccessfulsearches. There are experiments at high energies and low; in new reactions and old; there are experiments—some by the same groups that claimed the original discoveries—with orders-of-magnitude greater statistics than before; there are experimentsthat ﬁnd 100,000 Λ(1520)s in ¯KN, but no hint of a Θ(1540) inKN. Many of the experiments search over large ranges of mass. The limits on production of a pentaquark given in the Table 1: Unsuccessful searches for pentaquarks. There are ten more unsuccessful searches for the Θ(1540), nine for the Φ(1860), and three for the Θ c(3100) listed in our 2006 edi- tion [1]. Experiment Reaction Energy, etc. Limits, etc. Searches for the Θ(1540)+ BABAR [2] B0→(pK0 S)¯p√ s10.58 GeV <2×10−7perB0 CLAS [3] γp→(nK+/pK0 S)K0Eγ1.6–3.8 GeV σ<0.7n b , 100kΛ(1520) CLAS [4] γd→(nK+)pK−Eγ0.8–3.6 GeV σ<0.3n b CLAS [5] γd→(nK+)ΛE γ0.8–3.6 GeV σ<5–25 nb COSY-ANKE [6] pp→(pK0 S)Λπ+pp3.65 GeV/c σ<58 nb COSY-TOF [7] pp→(pK0 S)Σ+pp3.059 GeV/c σ<150 nb DELPHI [8] Z→(pK0 S)X√ s91.2 GeV <5.1×10−4perZ FOCUS [9] γA→(pK0 S)X ¯Eγ180 GeV 400k Σ(1385)+ HERA-H1 [10] ep→(p/¯pK0 S)eX 5<Q2<100 GeV2σ<30–90 pb KEK-E522 [11] π−p→K−(X) pπ1.9 GeV/c σ<3.9n b L3 [12] γ∗γ∗→(p/¯pK0 S)XE γγ>5G e V σ<1.8n b NOMAD [13] νµN→(pK0 S)X< 2.13x10−3per evt Searches for a pK+state CLAS [14] γp→(pK+)K−Eγ1.8–3.8 GeV σ<0.15 nb DELPHI [8] Z→(pK+)X√ s91.2 GeV <1.6×10−3perZ JLAB-HALL-A [15] ep→eK−(X) Ee5G e V <5% of Λ(1520) Searches for the Φ(1860) CDF [16] ¯ pp→(Ξ−π±)X√ s1.96 TeV 1.9k Ξ(1530)0 DELPHI [8] Z→(Ξ−π−)X√ s91.2 GeV <2.9×10−4perZ FOCUS [17] γN→(Ξ−π−)X ¯Eγ180 GeV 65k Ξ(1530)0 HERA-H1 [18] ep→(Ξ−π±)eX 2<Q2<100 GeV2163Ξ(1530)0 SERP-EXCHARM [19] nC→(Ξ−π±)X ¯En51 GeV 1.5k Ξ(1530)0 Searches for the Θc(3100) BABAR [20] e+e−→(pD∗−)X√ s10.58 GeV 125k evts CHORUS [21] ¯ νµA→µ+X ¯Eν18 GeV 2262 evts DELPHI [8] Z→(pD∗−)X√ s91.2 GeV <8.8×10−4perZ last column of the table are at 90 or 95% conﬁdence level; the cross-section limits are in some cases now fractions ofa nanobarn. The limits often involve assumptions about thewidth of the pentaquark, its production angular distribution, orother matters. There is not room (or reason) to give here all the details—for which, see the papers. There are two or three recent experiments that ﬁnd weak evidence for signals near the nominal masses, but there issimply no point in tabulating them in view of the overwhelmingevidence that the claimed pentaquarks do not exist. The onlyadvance in particle physics thought worthy of mention in theAmerican Institute of Physics “Physics News in 2003” was afalse alarm. The whole story—the discoveries themselves, the tidal wave of papers by theorists and phenomenologists that followed, and the eventual “undiscovery” —is a curious episodein the history of science. /BD/BD/BE/BH /BD/BD/BE/BH/BD/BD/BE/BH /BD/BD/BE/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7 References 1. W.-M Yao et al. ,J .P h y s . G33, 1 (2006). 2. B. Aubert et al. , Phys. Rev. D76, 092004 (2007). 3. R. De Vita et al. , Phys. Rev. D74, 032001 (2006). 4. B. McKinnon et al. , Phys. Rev. Lett. 96, 212001 (2006). 5. S. Niccolai et al. , Phys. Rev. Lett. 97, 032001 (2006). 6. M. Nekipelov et al. , J. Phys. G34, 627 (2007). 7. M. Abdel-Bary et al. , Phys. Lett. B649 , 252 (2007). 8. J. Abdallah et al. , Phys. Lett. B653 , 151 (2007). 9. J.M. Link et al. , Phys. Lett. B639 , 604 (2006). 10. A. Aktas et al. , Phys. Lett. B639 , 202 (2006).11. K. Miwa et al. , Phys. Lett. B635 , 72 (2006). 12. P. Achard et al. , Eur. Phys. J. C49, 395 (2007). 13. O. Samoylov et al. ,E u r .P h y s .J . C49, 499 (2007). 14. V. Kubarovsky et al. , Phys. Rev. Lett. 97, 102001 (2006). 15. Y. Qiang et al. , Phys. Rev. C75, 055208 (2007). 16. A. Abulencia et al. , Phys. Rev. D75, 032003 (2007). 17. J.M. Link et al. , Phys. Lett. B661 , 14 (2008). 18. A. Aktas et al. , Eur. Phys. J. C52, 507 (2007). 19. A.N. Aleev et al. ,S o v .J .N u c l .P h y s . 70, 1527 (2007). 20. B. Aubert et al. , Phys. Rev. D73, 091101 (2006). 21. G. De Lellis et al. , Nucl. Phys. B763 , 268 (2007). /BD/BD/BE/BI /BD/BD/BE/BI/BD/BD/BE/BI /BD/BD/BE/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /A3 /BU/BT/CA/CH/C7/C6/CB /A3 /BU/BT/CA/CH/C7/C6/CB/A3 /BU/BT/CA/CH/C7/C6/CB /A3 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5/B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BC/B5/A3 /BC/BP /D9/CS/D7 /A3 /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CB/CT/CT /D3/D9/D6 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA /A3 /C5/BT/CB/CB /A3 /C5/BT/CB/CB/A3 /C5/BT/CB/CB /A3 /C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /A3 /B8 /A6 /B7/B8 /A6 /BC/B8 /A6−/D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC /BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BY/C1/CC/BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BD/BH. /BI/BK/BF± /BC. /BC/BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BD/BH. /BI/BJ/BK± /BC. /BC/BC/BI± /BC. /BC/BC/BI /BE/BC/CZ /C0/BT/CA/CC/C7/CD/C6/C1 /BL/BG /CB/C8/BX/BV /D4/D4 /BE/BJ. /BH /BZ/CT/CE / /CR/BD/BD/BD/BH. /BI/BL/BC± /BC. /BC/BC/BK± /BC. /BC/BC/BI /BD/BK/CZ /BD/C0/BT/CA/CC/C7/CD/C6/C1 /BL/BG /CB/C8/BX/BV /D4/D4 /BE/BJ. /BH /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BD/BH. /BH/BL± /BC. /BC/BK /BL/BF/BH /C0/CH/C5/BT/C6 /BJ/BE /C0/BX/BU/BV/BD/BD/BD/BH. /BF/BL± /BC. /BD/BE /BD/BL/BH /C5/BT /CH/BX/CD/CA /BI/BJ /BX/C5/CD/C4/BD/BD/BD/BH. /BI± /BC. /BG /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV/BD/BD/BD/BH. /BI/BH± /BC. /BC/BJ /BG/BK/BK /BE/CB/BV/C0/C5/C1/BW/CC /BI/BH /C0/BU/BV/BD/BD/BD/BH. /BG/BG± /BC. /BD/BE /BF/BU/C0/C7 /CF/C5/C1/C3 /BI/BF /CA/CE/CD/BX/BD/CF /CT /CP/D7/D7/D9/D1/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BM /D8/CW/CX/D7 /CX/D7 /D8/CW/CT /A3 /D1/CP/D7/D7 /CP/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD /C0/BT/CA/CC/C7/CD/C6/C1 /BL/BG/BA /CB/CT/CT/CQ/CT /D0 /D3 /DB/CU /D3 /D6 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/B8 /D8/CT/D7/D8/CX/D2/CV /BV/C8/CC /BA/BE/CC/CW/CT /CB/BV/C0/C5/C1/BW/CC /BI/BH /D1/CP/D7/D7/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS /D9/D7/CX/D2/CV /D3/D9/D6 /BT/D4 /D6/CX/D0 /BD/BL/BJ/BF /D4 /D6/D3/D8/D3/D2 /CP/D2/CS /C3±/CP/D2/CSπ±/D1/CP/D7/D7/CT/D7/BA /C8 /BA /CB/CR/CW/D1/CX/CS/D8/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2 /B4/BD/BL/BJ/BG/B5/BA/BF/CC/CW/CT /D1/CP/D7/D7 /CW/CP/D7 /CQ /CT/CT/D2 /D6/CP/CX/D7/CT/CS /BF/BH /CZ /CT/CE/D8/D3 /D8/CP/CZ /CT /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CP /BG/BI /CZ /CT/CE/CX/D2/CR/D6/CT/CP/D7/CT /CX/D2 /D8/CW/CT /D4 /D6/D3/D8/D3/D2/D1/CP/D7/D7 /CP/D2/CS /CP/D2 /BD/BD /CZ /CT/CE/CS/CT/CR/D6/CT/CP/D7/CT /CX/D2 /D8/CW/CT π±/D1/CP/D7/D7 /B4/D2/D3/D8/CT /CP/CS/CS/CT/CS /CA/CT/DA/CX/CT/DB/D7 /D3/CU /C5/D3 /CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7/BF/BL /BF/BL/BF/BL /BF/BL/BD /B4/BD/BL/BI/BJ/B5/B5/BA /B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3 /B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3 /B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3 /B4 /D1/A3− /D1 /A3 /B5/slashbig/D1/A3/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BD± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/B7 /BD. /BF± /BD. /BE /BF/BD/CZ /BG/CA/CH/BU/C1/BV/C3/C1 /BL/BI /C6/BT/BF/BE π−/BV/D9/B8 /BE/BF/BC /BZ/CT/CE − /BD. /BC/BK± /BC. /BL/BC /C0/BT/CA/CC/C7/CD/C6/C1 /BL/BG /CB/C8/BX/BV /D4/D4 /BE/BJ. /BH/BZ /CT /CE / /CR/BG. /BH± /BH. /BG /BV/C0/C1/BX/C6 /BI/BI /C0/BU/BV /BI/BA/BL /BZ/CT/CE / /CR /D4/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BI± /BD/BF /BU/BT/BW/C1/BX/CA /BI/BJ /C0/BU/BV /BE/BA/BG /BZ/CT/CE / /CR /D4/D4/BG/CA/CH/BU/C1/BV/C3/C1 /BL/BI /CX/D7 /CP/D2 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D3/D0/CS /BT /BV/BV/C5/C7/CA /B4/C6/BT/BF/BE/B5 /CS/CP/D8/CP/BA /A3 /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /C5/BX/BT/C6 /C4/C1/BY/BX/A3 /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6≥ /BC. /BD× /BD/BC− /BD/BC/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CP/D0/D8/D3/B9/CV/CT/D8/CW/CT/D6/B8 /CP/D2/CS /D3/D2/D0/DD /D8/CW/CT /D0/CP/D8/CT/D7/D8 /CW/CX/CV/CW/B9/D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D9/D7/CT/CS /CU/D3 /D6/D8 /CW /CT/CP/DA/CT/D6/CP/CV/CT/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BC/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BI/BF/BD± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BF/BD± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BI/BF/BD± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BI/BF/BD± /BC. /BC/BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE. /BI/BL± /BC. /BC/BF /BH/BF/CZ /CI/BX/BV/C0 /BJ/BJ /CB/C8/BX/BV /C6/CT/D9/D8/D6/CP/D0 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BE. /BI/BD/BD± /BC. /BC/BE/BC /BF/BG/CZ /BV/C4/BT /CH/CC/C7/C6 /BJ/BH /C0/BU/BV /BC/BA/BL/BI/DF/BD/BA/BG /BZ/CT/CE / /CR/C3−/D4/BE. /BI/BE/BI± /BC. /BC/BE/BC /BF/BI/CZ /C8/C7/CD/C4/BT/CA/BW /BJ/BF /C0/BU/BV /BC/BA/BG/DF/BE/BA/BF /BZ/CT/CE / /CR/C3−/D4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BI/BL± /BC. /BC/BH /BI/BH/BK/BE /BT/C4 /CC/C0/C7/BY/BY /BJ/BF /BU /C7/CB/C8/C3 π /B7/D2→ /A3/C3 /B7/BE. /BH/BG± /BC. /BC/BG /BG/BH/BJ/BE /BU/BT/C4 /CC /BT /CH /BJ/BD /BU /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BE. /BH/BF/BH± /BC. /BC/BF/BH /BK/BF/BG/BE /BZ/CA/C1/C5/C5 /BI/BK /C0/BU/BV/BE. /BG/BJ± /BC. /BC/BK /BE/BI/BC/BC /C0/BX/C8/C8 /BI/BK /C0/BU/BV/BE. /BF/BH± /BC. /BC/BL /BL/BD/BI /BU/CD/CA/BT/C6 /BI/BI /C0/C4/BU/BV/BE. /BG/BH/BE /B7/BC. /BC/BH/BI − /BC. /BC/BH/BG /BE/BE/BD/BF /BX/C6/BZ/BX/C4/C5/BT/C6/C6 /BI/BI /C0/BU/BV/BE. /BH/BL± /BC. /BC/BL /BJ/BL/BG /C0/CD/BU/BU/BT/CA/BW /BI/BG /C0/BU/BV/BE. /BH/BL± /BC. /BC/BJ /BD/BF/BJ/BK /CB/BV/C0/CF /BT/CA/CC/CI /BI/BG /C0/BU/BV/BE. /BF/BI± /BC. /BC/BI /BE/BE/BF/BL /BU/C4/C7/BV/C3 /BI/BF /C0/BX/BU/BVWEIGHTED AVERAGE 2.631 ±0.020 (Error scaled by 1.6) POULARD 73 HBC 0.1CLAYTON 75 HBC 1.0ZECH 77 SPEC 3.8χ2 4.9 (Confidence Level = 0.085) 2.55 2.6 2.65 2.7 2.75 2.8 2.85/A3 /D1/CT/CP/D2 /D0/CX/CU/CT /B4/BD/BC− /BD/BC/D7/B5 /B4τ/A3−τ /A3 /B5/BBτ/A3 /B4τ/A3−τ /A3 /B5/BBτ/A3 /B4τ/A3−τ /A3 /B5/BBτ/A3 /B4τ/A3−τ /A3 /B5/BBτ/A3/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BC/BD/BK± /BC. /BC/BC/BI/BI± /BC. /BC/BC/BH/BI /BU/BT/CA/C6/BX/CB /BL/BI /BV/C6/CC/CA /C4/BX/BT/CA /D4/D4→ /A3/A3/BC. /BC/BG/BG± /BC. /BC/BK/BH /BU/BT/BW/C1/BX/CA /BI/BJ /C0/BU/BV /BE/BA/BG /BZ/CT/CE / /CR /D4/D4 BARYON MAGNETIC MOMENTS Written 1994 by C.G. Wohl (LBNL). The ﬁgure below shows the measured magnetic moments of the stable baryons. It also shows the predictions of the simplestquark model, using the measured p,n,a n dΛmoments as input. In this model, the moments are [1] µ p=( 4µu−µd)/3 µn=( 4µd−µu)/3 µΣ+=( 4µu−µs)/3µΣ−=( 4µd−µs)/3 µΞ0=( 4µs−µu)/3µΞ−=( 4µs−µd)/3 µΛ=µs µΣ0=( 2µu+2µd−µs)/3 µΩ−=3µs and the Σ0→Λtransition moment is µΣ0Λ=(µd−µu)/√ 3. The quark moments that result from this model are µu=+ 1.852µN,µd=−0.972µN,a n d µs=−0.613µN.T h e corresponding eﬀective quark masses, taking the quarks to beDirac point particles, where µ=q¯h/2m, are 338, 322, and 510 MeV. As the ﬁgure shows, the model gives a good ﬁrst approx-imation to the experimental moments. For eﬀorts to make a better model, we refer to the literature [2]. /BD/BD/BE/BJ /BD/BD/BE/BJ/BD/BD/BE/BJ /BD/BD/BE/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 0 1 2 3 1− 2−Magnetic moment (µN) Ξ0Σ+ ΛΣ0p nΣ0Λ→Ω−Ξ− Σ−inputExperi- mentSimple model input input References 1. See, for example, D.H. Perkins, Introduction to High Energy Physics (Addison-Wesley, Reading, MA, 1987), or D. Grif- ﬁths,Introduction to Elementary Particles (Harper & Row, New York, 1987). 2. See, for example, J. Franklin, Phys. Rev. D29, 2648 (1984); H.J. Lipkin, Nucl. Phys. B241 , 477 (1984); K. Suzuki, H. Kumagai, and Y. Tanaka, Europhys. Lett. 2, 109 (1986);S.K. Gupta and S.B. Khadkikar, Phys. Rev. D36, 307 (1987); M.I. Krivoruchenko, Sov. J. Nucl. Phys. 45, 109 (1987); L. Brekke and J.L. Rosner, Comm. Nucl. Part. Phys. 18, 83 (1988); K.-T. Chao, Phys. Rev. D41, 920 (1990) and references cited therein Also, see references cited in discussions ofresults in the experimental papers.. /A3 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A3 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A3 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A3 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CP/CQ /D3/DA/CT/BA /C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW/CP/D2 /CT/D6/D6/D3 /D6≥ /BC. /BD/BHµ/C6 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4µN /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BD/BF± /BC. /BC/BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BC/BI± /BC. /BC/BD/BH 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/BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BI. /BH± /BF. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BI. /BH± /BF. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX − /BI. /BH± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BI. /BH± /BF. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BJ. /BC± /BG. /BH /BD/BC/BF/BE/BH /BV/C4/BX/C4/BT/C6/BW /BJ/BE /C7/CB/C8/C3 /A3 /CU/D6/D3/D1π−/D4 − /BK. /BC± /BI. /BC /BD/BC/BD/BF/BC /C7 /CE/BX/CA/CB/BX/CC/C0 /BI/BJ /C7/CB/C8/C3 /A3 /CU/D6/D3/D1π−/D4/BD/BF. /BC± /BD/BJ. /BC /BD/BD/BH/BI /BV/CA/C7/C6/C1/C6 /BI/BF /C7/CB/C8/C3 /A3 /CU/D6/D3/D1π−/D4 α/BC /BBα− /BPα /B4 /A3→ /D2π /BC/B5/BBα /B4 /A3→ /D4π−/B5 α/BC /BBα− /BPα /B4 /A3→ /D2π /BC/B5/BBα /B4 /A3→ /D4π−/B5 α/BC /BBα− /BPα /B4 /A3→ /D2π /BC/B5/BBα /B4 /A3→ /D4π−/B5 α/BC /BBα− /BPα /B4 /A3→ /D2π /BC/B5/BBα /B4 /A3→ /D4π−/B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BC/BD± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BC/BC/BC± /BC. /BC/BI/BK /BG/BJ/BI/BC /BL/C7/C4/CB/BX/C6 /BJ/BC /C7/CB/C8/C3 π /B7/D2→ /A3/C3 /B7/BD. /BD/BC± /BC. /BE/BJ /BV/C7/CA/C3 /BI/BC /BV/C6/CC/CA/BL/C7/C4/CB/BX/C6 /BJ/BC /CR/D3/D1/D4/CP /D6/CT/D7 /D4 /D6/D3/D8/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /A3 /CS/CT/CR/CP /DD /BA /bracketleftbig α− /B4 /A3 /B5/B7α/B7 /B4 /A3 /B5/bracketrightbig/BB/bracketleftbig α− /B4 /A3 /B5−α/B7 /B4 /A3 /B5/bracketrightbig /bracketleftbig α− /B4 /A3 /B5/B7α/B7 /B4 /A3 /B5/bracketrightbig/BB/bracketleftbig α− /B4 /A3 /B5−α/B7 /B4 /A3 /B5/bracketrightbig /bracketleftbig α− /B4 /A3 /B5/B7α/B7 /B4 /A3 /B5/bracketrightbig/BB/bracketleftbig α− /B4 /A3 /B5−α/B7 /B4 /A3 /B5/bracketrightbig /bracketleftbig α− /B4 /A3 /B5/B7α/B7 /B4 /A3 /B5/bracketrightbig/BB/bracketleftbig α− /B4 /A3 /B5−α/B7 /B4 /A3 /B5/bracketrightbig/CI/CT/D6/D3 /CX/CU /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BN α− /CP/D2/CSα/B7 /CP /D6/CT /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6 /A3→ /D4π−/CP/D2/CS /A3→ /D4π /B7/CS/CT/CR/CP /DD /BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /A4−/CU/D3 /D6 /CP /D7/CX/D1/CX/D0/CP /D6 /D8/CT/D7/D8 /CX/D2/DA/D3/D0/DA/CX/D2/CV /D8/CW/CT /CS/CT/CR/CP /DD/CR /CW /CP /CX /D2/A4−→ /A3π−/B8 /A3→ /D4π−/CP/D2/CS /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /CP/D2/D8/CX/D4/CP /D6/D8/CX/CR/D0/CT /CR/CW/CP/CX/D2/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BC/BD/BF± /BC. /BC/BE/BE /BL/BI/CZ /BU/BT/CA/C6/BX/CB /BL/BI /BV/C6/CC/CA /C4/BX/BT/CA /D4/D4→ /A3/A3/B7/BC. /BC/BD± /BC. /BD/BC /BJ/BJ/BC /CC/C1/CG/C1/BX/CA /BK/BK /BW/C5/BE /C2/ψ→ /A3 /A3 − /BC. /BC/BE± /BC. /BD/BG /BD/BC/CZ /BD/BC/BV/C0/BT /CD/CE /BT /CC /BK/BH /BV/C6/CC/CA /D4/D4 /B8 /D4/D4 /C1/CB/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BJ± /BC. /BC/BL /BG/BC/BI/BF /BU/BT/CA/C6/BX/CB /BK/BJ /BV/C6/CC/CA /CB/CT/CT /BU/BT/CA/C6/BX/CB /BL/BI/BD/BC/BV/C0/BT /CD/CE /BT /CC /BK/BH /CP/CR/D8/D9/CP/D0/D0/DD /CV/CX/DA/CT/D7 α/B7 /B4 /A3 /B5/BBα− /B4 /A3 /B5/BP− /BD. /BC/BG± /BC. /BE/BL/BA /BT/D7/D7/D9/D1/CT/D7 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D7/D7/CP/D1/CT /CX/D2 /D4/D4→ /A3 /CG/CP /D2 /CS /D4/D4→ /A3 /CG/BA /CC /CT/D7/D8/D7 /D3/CU /D8/CW/CX/D7 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/B8 /CQ/CP/D7/CT/CS /D3/D2 /BV /B9/CX/D2/DA/CP /D6/CX/CP/D2/CR/CT /CP/D2/CS/CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2/B8 /CP /D6/CT /D7/CP/D8/CX/D7/AC/CT/CS /CQ /DD /D8/CW/CT /CS/CP/D8/CP/BA/CV/BT /BB /CV/CE /BY /C7/CA /A3→ /D4/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A3→ /D4/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A3→ /D4/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A3→ /D4/CT− ν/CT/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CU/CT/DB /CT/D6 /D8/CW/CP/D2 /BH/BC/BC /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CF/CW/CT/D6/CT /D2/CT/CR/CT/D7/D7/CP /D6/DD /B8/D7 /CX /CV /D2 /D7/CW/CP/DA/CT /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2/BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D0/D0 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8/D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CV/BE /BP /BC/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D3/D2 /BW /CF /C7/CA/C3/C1/C6 /BL/BC/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BD/BK± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BD/BK± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BD/BK± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BD/BK± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BD/BL± /BC. /BC/BD/BI± /BC. /BC/BD/BE /BF/BJ/CZ /BD/BD/BW /CF /C7/CA/C3/C1/C6 /BL/BC /CB/C8/BX/BV /CTν /CP/D2/CV/D9/D0/CP /D6/CR /D3 /D6/D6/BA − /BC. /BJ/BC± /BC. /BC/BF /BJ/BD/BD/BD /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /CB/C8/BX/BV /A4→ /A3π− − /BC. /BJ/BF/BG± /BC. /BC/BF/BD /BD/BC/CZ /BD/BE/CF/C1/CB/BX /BK/BD /CB/C8/BX/BV /CTν /CP/D2/CV/D9/D0/CP /D6/CR /D3 /D6/D6/CT/D0/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BI/BF± /BC. /BC/BI /BK/BD/BJ /BT/C4 /CC/C0/C7/BY/BY /BJ/BF /C7/CB/C8/C3 /C8 /D3/D0/CP /D6/CX/DE/CT/CS /A3/BD/BD/CC/CW/CT /D8/CP/CQ/D9/D0/CP/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT /DB /CT/CP/CZ/B9/D1/CP/CV/D2/CT/D8/CX/D7/D1 /CR/D3/D9/D4/D0/CX/D2/CV /DB≡ /CV/DB /B4/BC/B5/BB /CV/DA /B4/BC/B5 /D8/D3 /CQ /CT/BC. /BL/BJ/B8 /CP/D7 /CV/CX/DA/CT/D2 /CQ /DD /D8/CW/CT /BV/CE /BV /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /CP/D2/CS /CP/D7 /CP/D7/D7/D9/D1/CT/CS /CQ /DD /D8/CW/CT /D3/D8/CW/CT/D6 /D0/CX/D7/D8/CT/CS /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/C0/D3 /DB /CT/DA/CT/D6/B8 /BW /CF /C7/CA/C3/C1/C6 /BL/BC /D1/CT/CP/D7/D9/D6/CT/D7 /DB /D8/D3 /CQ /CT /BC . /BD/BH± /BC. /BF/BC/B8 /CP/D2/CS /D8/CW/CT/D2 /CV/BT /BB /CV/CE /BP− /BC. /BJ/BF/BD±/BC. /BC/BD/BI/BA/BD/BE/CC/CW/CX/D7 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D7 /D3/D2/D0/DD /D8/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /DA/CP/D0/D9/CT /D3/CU /CV/BT /BB /CV/CE /BA /A3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6 /CT/DC/D4 /CT/D6/CX/B9/D1/CT/D2/D8/D7/BA /CB/CT/CT /D3/D9/D6 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA/BU/BT/CA/C6/BX/CB /BL/BI /C8/CA /BV/BH/BG /BD/BK/BJ/BJ /C8 /BA/BW/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /C8/CB/B9/BD/BK/BH /BV/D3/D0/D0/CP/CQ/BA/B5/CA/CH/BU/C1/BV/C3/C1 /BL/BI /BT/C8/C8 /BU/BE/BJ /BE/BD/BH/BH /C3/BA /CA/DD/CQ/CX/CR/CZ/CX/C0/BT/CA/CC/C7/CD/C6/C1 /BL/BG /C8/CA/C4 /BJ/BE /BD/BF/BE/BE /BX/BA/C8 /BA/C0 /CP /D6/D8/D3/D9/D2/CX /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BJ/BI/BI /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA/C4 /BJ/BE /BE/BK/BE/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BX/BA/C8 /BA/C0 /CP /D6/D8/D3/D9/D2/CX /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BX/BJ/BI/BI /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/CA/CB/C7/C6 /BL/BF /C8/CA /BW/BG/BJ /BJ/BL/BL /C3/BA/BW/BA /C4/CP /D6/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B9/BK/BD/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C6/C7/BU/C4/BX /BL/BE /C8/CA/C4 /BI/BL /BG/BD/BG /BT/BA/C2/BA /C6/D3/CQ/D0/CT /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BU/C7/CB/CC/B8 /BU/CA/BV/C7/B7/B5/BW /CF /C7/CA/C3/C1/C6 /BL/BC /C8/CA /BW/BG/BD /BJ/BK/BC /C2/BA /BW/DB /D3 /D6/CZ/CX/D2 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /CA/CD/CC/BZ/B7/B5/CC/C1/CG/C1/BX/CA /BK/BK /C8/C4 /BU/BE/BD/BE /BH/BE/BF /C5/BA/C0/BA /CC/CX/DC/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BW/C5/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/C6/BX/CB /BK/BJ /C8/C4 /BU/BD/BL/BL /BD/BG/BJ /C8 /BA/BW/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /CB/BT /BV/C4/B8 /C4/BT/C6/C4/B7/B5/BU/C1/BT /BZ/C1 /BK/BI /CI/C8/C0/CH /BV/BF/BC /BE/BC/BD /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BX/CA/C6/B8 /BZ/BX/CE /BT/B7/B5/BV/C0/BT /CD/CE /BT /CC /BK/BH /C8/C4 /BD/BI/BF/BU /BE/BJ/BF /C8 /BA /BV/CW/CP/D9/DA/CP/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/C4/BX/CA/B8 /CD/BV/C4/BT/B7/B5/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /CI/C8/C0/CH /BV/BE/BD /BD /C5/BA/C0/BA /BU/D3/D9/D6/D5/D9/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BZ/BX/CE /BT/B8 /C0/BX/C1/BW/C8/B7/B5/BV/C7 /CG /BK/BD /C8/CA/C4 /BG/BI /BK/BJ/BJ /C8 /BA/CC/BA /BV/D3 /DC /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /CA/CD/CC/BZ/B8 /C5/C1/C6/C6/B7/B5/C8/C7/C6/BW/CA/C7/C5 /BK/BD /C8/CA /BW/BE/BF /BK/BD/BG /C4/BA /C8 /D3/D2/CS/D6/D3/D1 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C5/C1/BV/C0/B8 /CA/CD/CC/BZ/B7/B5/CF/C1/CB/BX /BK/BD /C8/C4 /BL/BK/BU /BD/BE/BF /C2/BA/BX/BA /CF/CX/D7/CT /CT/D8 /CP/D0/BA /B4/C5/BT/CB/BT/B8 /BU/C6/C4/B5/CF/C1/CB/BX /BK/BC /C8/C4 /BL/BD/BU /BD/BI/BH /C2/BA/BX/BA /CF/CX/D7/CT /CT/D8 /CP/D0/BA /B4/C5/BT/CB/BT/B8 /BU/C6/C4/B5/CB/BV/C0/BT /BV/C0/C1/C6/BA/BA/BA /BJ/BK /C8/CA/C4 /BG/BD /BD/BF/BG/BK /C4/BA /CB/CR/CW/CP/CR/CW/CX/D2/CV/CT/D6 /CT/D8 /CP/D0/BA 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/BD/BF/BC/BH /CF/BA/BX/BA /C0/D9/D1/D4/CW/D6/CT/DD /B8 /CA/BA/CA/BA /CA/D3/D7/D7 /B4/C4/CA/C4/B5/BV/C7/CA/C3 /BI/BC /C8/CA /BD/BE/BC /BD/BC/BC/BC /BU/BA /BV/D3 /D6/CZ /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /C8/CA/C1/C6/B8 /BU/C6/C4/B5/BV/CA/BT /CF/BY /C7/CA/BW /BH/BL/BU /C8/CA/C4 /BE /BE/BI/BI /BY/BA/CB/BA /BV/D6/CP /DB/CU/D3 /D6/CS /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /BD/BD/BE/BL /BD/BD/BE/BL/BD/BD/BE/BL /BD/BD/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B3/D7 /CP/D2/CS /A6 /B3/D7 ΛANDΣRESONANCES Introduction: The only new data entries in this 2006 Review are two measurements of the Λ(1520) →Λγbranching fraction and measurements of the Σ(1385) →ΛγandΣ−γ branching fractions. The ﬁeld remains at a standstill. What follows is a much abbreviated version of the note on ΛandΣ Resonances from our 1990 edition [1]. In particular, see thatedition for some representative Argand plots from partial-waveanalyses. Table 1 is an attempt to evaluate the status, both overall and channel by channel, of each ΛandΣresonance in the Particle Listings. The evaluations are of course partly subjec-tive. A blank indicates there is no evidence at all: either therelevant couplings are small or the resonance does not reallyexist. The main Baryon Summary Table includes only the es- tablished resonances (overall status 3 or 4 stars). A number of the 1- and 2-star entries may eventually disappear, but thereare certainly many resonances yet to be discovered underlyingthe established ones. Sign conventions for resonance couplings: In terms of the isospin-0 and -1 elastic scattering amplitudes A 0andA1,t h e amplitude for K−p→ K0nscattering is ±(A1−A0)/2, where the sign depends on conventions used in conjunction with theClebsch-Gordan coeﬃcients (such as, is the baryon or the mesonthe “ﬁrst” particle). If this reaction is partial-wave analyzedand if the overall phase is chosen so that, say, the Σ(1775) D 15 amplitude at resonance points along the positive imaginary axis (points “up”), then any Σat resonance will point “up” and any Λat resonance will point “down” (along the negative imaginary axis). Thus the phase at resonance determines the isospin. Theabove ignores background amplitudes in the resonating partialwaves. ΣπΛ(2030) Σ (1385){10} P13Λ(1670){8} S01Λ(1690){8} D03Λ(1820){8} F05Λ(1830){8} D05{10} F17Λ(2100){1} G07 Λπ {8}Σ(1670)D13 {10}Σ(1385)P13 Σ ΣS11 D15Σ(1750){8} Σ(1775){8} Σ(1915){8} F15Σ Σ Σ Σ(2030){10} F17ΣΣ Λ Λ Λ Λ Λ ΛΣ {1}Λ(1405)S01 {1}Λ(1520)D03 {8}Σ(1670)D13 {8}Σ(1750)S11 {8}Σ(1775)D15 {8}Σ(1915)F15 ΣΣ Σ Σ Σ Λ Λ Figure 1. The signs of the imaginary parts of resonating amplitudes in the KN→ΛπandΣπchannels. The signs of the Σ(1385) and Λ(1405), marked with a •, are set by convention, and then the others are determined relative to them. The signs required b y the SU(3) assignments of the resonances are shown with an arrow, and the experimentally determined signs are shown with an ×.That is the basic idea. In a similar but somewhat more complicated way, the phases of the KN→Λπand KN→Σπ amplitudes for a resonating wave help determine the SU(3)multiplet to which the resonance belongs. Again, a conventionhas to be adopted for some ove rall arbitrary phases: which way is “up”? Our convention is that of Levi-Setti [2] and is shown in Fig. 1, which also compares experimental results withtheoretical predictions for the signs of several resonances. In theListings, a + or −sign in front of a measurement of an inelastic resonance coupling indicates the sign (the absence of a sign means that the sign is not determined, notthat it is positive). For more details, see Appendix II of our 1982 edition [3]. Errors on masses and widths: The errors quoted on resonance parameters from partial-wave analyses are often only statistical, and the paramete rs can change by more than these errors when a diﬀerent parametrization of the waves is used.Furthermore, the diﬀerent analyses use more or less the samedata, so it is not really appropriate to treat the diﬀerentdeterminations of the resonan ce parameters as independent or to average them together. In any case, the spread of the masses,widths, and branching fractions from the diﬀerent analyses is certainly a better indication of the uncertainties than are the quoted errors. In the Baryon Summary Table, we usually give arange reﬂecting the spread of the values rather than a particularvalue with error. For three states, the Λ(1520), the Λ(1820), and the Σ(1775), there is enough information to make an overall ﬁt to the variousbranching fractions. It is then necessary to use the quotederrors, but the errors obtained from the ﬁt should not be taken seriously. /BD/BD/BF/BC /BD/BD/BF/BC/BD/BD/BF/BC /BD/BD/BF/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B3/D7 /CP/D2/CS /A6 /B3/D7/B8 /A3 /B4/BD/BG/BC/BH/B5 Table 1. The status of the ΛandΣresonances. Only those with an overall status of ∗∗∗or∗∗∗∗ are included in the main Baryon Summary Table. Status as seen in — Particle LI·2JOverall status N KΛ π Σ π Other channels Λ(1116) P01∗∗∗∗ F Nπ(weakly) Λ(1405) S01∗∗∗∗ ∗∗∗∗ o ∗∗∗∗ Λ(1520) D03∗∗∗∗ ∗∗∗∗ r ∗∗∗∗ Λππ,Λγ Λ(1600) P01∗∗∗ ∗∗∗ b ∗∗ Λ(1670) S01∗∗∗∗ ∗∗∗∗ i ∗∗∗∗ Λη Λ(1690) D03∗∗∗∗ ∗∗∗∗ d ∗∗∗∗ Λππ,Σππ Λ(1800) S01∗∗∗ ∗∗∗ d ∗∗ N K∗,Σ(1385) π Λ(1810) P01∗∗∗ ∗∗∗ e ∗∗ N K∗ Λ(1820) F05∗∗∗∗ ∗∗∗∗ n ∗∗∗∗ Σ(1385) π Λ(1830) D05∗∗∗∗ ∗∗∗ F ∗∗∗∗ Σ(1385) π Λ(1890) P03∗∗∗∗ ∗∗∗∗ o ∗∗ N K∗,Σ(1385) π Λ(2000) ∗ r ∗ Λω,N K∗ Λ(2020) F07∗∗ b ∗ Λ(2100) G07∗∗∗∗ ∗∗∗∗ i ∗∗∗ Λω,N K∗ Λ(2110) F05∗∗∗ ∗∗ d ∗ Λω,N K∗ Λ(2325) D03∗∗ d Λω Λ(2350) ∗∗∗ ∗∗∗ e ∗ Λ(2585) ∗∗ ∗∗ n Σ(1193) P11∗∗∗∗ Nπ(weakly) Σ(1385) P13∗∗∗∗ ∗∗∗∗ ∗∗∗∗ Σ(1480) ∗∗∗∗ Σ(1560) ∗∗ ∗∗ ∗∗ Σ(1580) D13∗∗∗ Σ(1620) S11∗∗ ∗∗ ∗ ∗ Σ(1660) P11∗∗∗ ∗∗∗ ∗ ∗∗ Σ(1670) D13∗∗∗∗ ∗∗∗∗ ∗∗∗∗ ∗∗∗∗ several others Σ(1690) ∗∗ ∗ ∗∗ ∗ Λππ Σ(1750) S11∗∗∗ ∗∗∗ ∗∗ ∗ Ση Σ(1770) P11∗ Σ(1775) D15∗∗∗∗ ∗∗∗∗ ∗∗∗∗ ∗∗∗ several others Σ(1840) P13∗∗∗ ∗ ∗ Σ(1880) P11∗∗ ∗∗ ∗∗ N K∗ Σ(1915) F15∗∗∗∗ ∗∗∗ ∗∗∗∗ ∗∗∗ Σ(1385) π Σ(1940) D13∗∗∗ ∗ ∗∗∗ ∗∗ quasi-2-body Σ(2000) S11∗∗ N K∗,Λ(1520) π Σ(2030) F17∗∗∗∗ ∗∗∗∗ ∗∗∗∗ ∗∗ several others Σ(2070) F15∗∗ ∗ Σ(2080) P13∗∗ ∗∗ Σ(2100) G17∗∗ ∗ Σ(2250) ∗∗∗ ∗∗∗ ∗ ∗ Σ(2455) ∗∗ ∗ Σ(2620) ∗∗ ∗ Σ(3000) ∗∗∗ Σ(3170) ∗ multi-body ∗∗∗∗ Existence is certain, and properties are at least fairly well explored. ∗∗∗ Existence ranges from very likely to certain, but further conﬁr- mation is desirable and/or quantum numbers, branching fractions, etc. are not well determined. ∗∗ Evidence of existence is only fair. ∗ Evidence of existence is poor. Production experiments : Partial-wave analyses of course separate partial waves, whereas a peak in a cross sectionor an invariant mass distribution usually cannot be disentangled from background and analyzed for its quantum numbers; and more than one resonance may be contributing to the peak.Results from partial-wave analyses and from production ex-periments are generally kept separate in the Listings, and inthe Baryon Summary Table results from production experi-ments are used only for the low-mass states. The Σ(1385) and Λ(1405) of course lie below the KNthreshold and nearly every- thing about them is learned from production experiments; andproduction and formation experiments agree quite well in the case of Λ(1520) and results have been combined. There is some disagreement between production and formation experiments inthe 1600–1700 MeV region: see the note on the Σ(1670). References 1. Particle Data Group, Phys. Lett. B239 , VIII.64 (1990). 2. R. Levi-Setti, in Proceedings of the Lund International Conference on Elementary Particles (Lund, 1969), p. 339. 3. Particle Data Group, Phys. Lett. 111B (1982). /A3 /B4/BD/BG/BC/BH/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /D8/CW/CT /A3 /B4/BD/BG/BC/BH/B5 Ꜽ /CX/D2 /D3/D9/D6 /BE/BC/BC/BC /CT/CS/CX/D8/CX/D3/D2/B8 /BX/D9/D6/BA /C8/CW/DD/D7/BA /C2/BA/BV/BD/BH /BV/BD/BH/BV/BD/BH /BV/BD/BH/B8 /D4/BA /BJ/BG/BK /B4/BE/BC/BC/BC/B5/BA/BY /D3 /D6 /CP /D6/CT/CR/CT/D2/D8 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /CP/D2/CS /CT/CP /D6/D0/CX/CT/D6 /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7 /D3/D2 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/BE /B9/D4 /D3/D0/CT /D7/D8/D6/D9/CR/D8/D9/D6/CT /D3/CU /D8/CW/CT /A3 /B4/BD/BG/BC/BH/B5 /B8 /D7/CT/CT /C5/BT /BZ/BT/CB /BC/BH/BA /BY /D3 /D6 /CP /D6/CT/CR/CT/D2/D8 /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8 /D8/CW/CP/D8 /CV/CX/DA/CT/D7 /D2/D3 /D7/D9/D4/D4 /D3 /D6/D8 /D8/D3 /D8/CW/CT /BE/B9/D4 /D3/D0/CT /D1/D3 /CS/CT/D0/B8 /D7/CT/CT /CI/CH/BV/C0/C7/CA /BC/BK/BA/CC/CW/CT /A3 /B4/BD/BG/BC/BH/B5 /D4 /D6/CT/D7/D9/D1/CP/CQ/D0/DD /CQ /CT/D0/D3/D2/CV/D7 /D8/D3 /CP /C2 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/D1/D9/D0/D8/CX/D4/D0/CT/D8 /DB/CX/D8/CW /D8/CW/CT /A3 /B4/BD/BH/BE/BC/B5 /BA /CC/CW/CT /CR/CW/CP /D6/D1/CT/CS/CQ/CP /D6/DD /D3/D2/D7 /CW/CP/DA/CT /CR/D0/CT/CP /D6/B8 /D2/CP /D6/D6/D3 /DB /D7/CX/CV/D2/CP/D0/D7/B8 /DB/CX/D8/CW /D2/D3 /CR/D3/D1/D4/D0/CX/CR/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/D6/CT/D7/CW/B9/D3/D0/CS /CQ /CT/CW/CP/DA/CX/D3 /D6/BA /CC/CW/CT /CR/D3/D2/CR/D0/D9/D7/CX/D3/D2 /CW/CT/D6/CT /CX/D7 /D8/CW/CP/D8 /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /D6/D3 /D3/D1 /CU/D3 /D6/D8 /DB /D3/D3 /D6/CS/CX/D2/CP /D6/DD /BF/B9/D5/D9/CP /D6/CZ /D7/D8/CP/D8/CT/D7 /D2/CT/CP /D6 /BD/BG/BC/BH /C5/CT/CE/BA /A3 /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CB /A3 /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CB/A3 /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CB /A3 /B4/BD/BG/BC/BH/B5 /C5/BT/CB/CB/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BC/BI. /BH± /BG. /BC /BD/BG/BC/BI. /BH± /BG. /BC/BD/BG/BC/BI. /BH± /BG. /BC /BD/BG/BC/BI. /BH± /BG. /BC /BD/BW /BT/C4/C1/CC/CI /BL/BD /C5/B9/D1/CP/D8/D6/CX/DC /AC/D8 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BL/BD ± /BD /BJ/BC/BC /BD/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BK/BH /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR ∼ /BD/BG/BC/BH /BG/BC/BC /BE/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4 /BD/BA/BI/BL /BZ/CT/CE / /CR/BD/BG/BC/BH /BD/BE/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BK /BU /BW/BU/BV /C3−/CS /BE/BA/BD/DF/BE/BA/BJ /BZ/CT/CE / /CR/BD/BG/BC/BC ± /BH /BI/BJ /BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C0/BU/BV /C3−/D4 /BF/BA/BH /BZ/CT/CE / /CR/BD/BF/BK/BE ± /BK /BX/C6/BZ/C4/BX/CA /BI/BH /C0/BW/BU/BV π−/D4 /B8π /B7/CS /BD/BA/BI/BK /BZ/CT/CE / /CR/BD/BG/BC/BC ± /BE/BG /C5/CD/CB/BZ/CA/BT /CE/BX /BI/BH /C0/BU/BV /D4/D4 /BF/DF /BG /BZ/CT/CE / /CR/BD/BG/BD/BC /BT/C4/BX/CG/BT/C6/BW/BX/CA /BI/BE /C0/BU/BV π−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BD/BG/BC/BH /BT/C4/CB/CC/C7/C6 /BI/BE /C0/BU/BV /C3−/D4 /BD/BA/BE/DF /BC/BA/BH /BZ/CT/CE / /CR/BD/BG/BC/BH /BT/C4/CB/CC/C7/C6 /BI/BD /BU /C0/BU/BV /C3−/D4 /BD/BA/BD/BH /BZ/CT/CE / /CR/BX/CG/CC/CA/BT/C8/C7/C4/BT /CC/C1/C7/C6/CB /BU/BX/C4/C7 /CF /C6 /C3 /CC/C0/CA/BX/CB/C0/C7/C4/BW /BX/CG/CC/CA/BT/C8/C7/C4/BT /CC/C1/C7/C6/CB /BU/BX/C4/C7 /CF /C6 /C3 /CC/C0/CA/BX/CB/C0/C7/C4/BW/BX/CG/CC/CA/BT/C8/C7/C4/BT /CC/C1/C7/C6/CB /BU/BX/C4/C7 /CF /C6 /C3 /CC/C0/CA/BX/CB/C0/C7/C4/BW /BX/CG/CC/CA/BT/C8/C7/C4/BT /CC/C1/C7/C6/CB /BU/BX/C4/C7 /CF /C6 /C3 /CC/C0/CA/BX/CB/C0/C7/C4/BW/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 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/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF /BD/BA/BF/BI /BZ/CT/CE / /CR/BD/BH/BD/BL ± /BD /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BD/BL. /BG± /BC. /BF /BE/BC/BC/BC /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR /A3 /B4/BD/BH/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BH/BE/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BH/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BH/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH. /BI± /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH. /BI± /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH. /BI± /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH. /BI± /BD. /BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH. /BH/BL± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BH/BL± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH. /BH/BL± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH. /BH/BL± /BC. /BE/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI. /BF± /BF. /BF /BF/BC/BC /BU/BT/CA/BU/BX/CA /BK/BC /BW /CB/C8/BX/BV γ /D4→ /A3 /B4/BD/BH/BE/BC/B5 /C3 /B7/BD/BI± /BD /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BG± /BF /BI/BJ/BJ /BD/BU/BT/CA/C4/BT /BZ /BJ/BL /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BD/BH. /BG± /BC. /BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI. /BF± /BC. /BH /BG/CZ /BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF /BD/BA/BF/BI /BZ/CT/CE / /CR/BD/BH. /BC± /BC. /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH. /BH± /BD. /BI /BE/BC/BC/BC /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR /A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BG/BH± /BD/B1/A0/BE /A6π /BG/BE± /BD/B1/A0/BF /A3ππ /BD/BC± /BD/B1/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B4→ /A3ππ /B5/A0/BI /A3 /B4ππ /B5/CB /B9/DB /CP/DA/CT/A0/BJ /A6ππ /BC. /BL± /BC. /BD/B1/A0/BK /A3γ /BC. /BK/BH± /BC. /BD/BH/B1/A0/BL /A6 /BCγ /BD/BD/BF/BE /BD/BD/BF/BE/BD/BD/BF/BE /BD/BD/BF/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BH/BE/BC/B5 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BL /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BE/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BI /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BD/BJ/BA/BI /CU/D3 /D6 /BE/BD /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BI/BG/DC/BF − /BF/BE− /BF/BG/DC/BJ − /BG− /BF− /BD/DC/BK − /BK− /BJ− /BF /BC/DC/BL − /BE/BG− /BE/BD− /BD/BC − /BD− /BD /DC/BD /DC/BE /DC/BF /DC/BJ /DC/BK /A3 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BH/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BH± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BH± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BH± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BH± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BG/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BG/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BG/BG/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BG/BJ± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BG/BH/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BH/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BJ± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BG/BH± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BG/BG/BK± /BC. /BC/BD/BG /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BJ± /BC. /BC/BD /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BG/BE /C5/BT/CB/CC /BJ/BI /C0/BU/BV /C3−/D4→ /C3 /BC/D2/A0/parenleftbig/A6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BE± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BE± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BE± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BG/BE± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BE/BC± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BE/BC± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BG/BE/BC± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BG/BE/BC± /BC. /BC/BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BE /BA/BC. /BG/BE/BF± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BF± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BE/BF± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BE/BF± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BE/BI± /BC. /BC/BD/BG /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR/BC. /BG/BD/BK± /BC. /BC/BD/BJ /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BL /BU /C0/BU/BV /C3−/D4 /BC/BA/BE/BK/DF/BC/BA/BG/BH /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BI /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BG/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BL/BG/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BC. /BL/BG/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC /BC. /BL/BG/BC± /BC. /BC/BE/BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA /BF /BA/BC. /BL/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BL/BK± /BC. /BC/BF /BE/BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BK/BE± /BC. /BC/BK /BU/CD/CA/C3/C0/BT/CA/BW/CC /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BK/DF/BD/BA/BE /BZ/CT/CE / /CR/BD. /BC/BI± /BC. /BD/BG /CB/BV/C0/BX/CD/BX/CA /BI/BK /BW/BU/BV /C3−/C6 /BF /BZ/CT/CE / /CR/BC. /BL/BI± /BC. /BE/BC /BW /BT/C0/C4 /BI/BJ /C0/BU/BV π−/D4 /BD/BA/BI/DF/BG /BZ/CT/CE / /CR/BC. /BJ/BF± /BC. /BD/BD /BW /BT /CD/BU/BX/CA /BI/BJ /C0/BU/BV /C3−/D4 /BE/BZ /CT /CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BC/BI± /BC. /BD/BE /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3 /CS/DD σ/BD. /BJ/BE± /BC. /BJ/BK /C5/CD/CB/BZ/CA/BT /CE/BX /BI/BH /C0/BU/BV WEIGHTED AVERAGE 0.95 ±0.04 (Error scaled by 1.7) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. DAUBER 67 HBC 4.0DAHL 67 HBCSCHEUER 68 DBC 0.6BURKHARDT 69 HBC 2.7GOPAL 77 DPWA 1.0χ2 8.3 (Confidence Level = 0.041) 0.4 0.6 0.8 1 1.2 1.4 1.6/A0/parenleftBig/A6π/parenrightBig/BB/A0/parenleftBig/C6 /C3/parenrightBig /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BC± /BC. /BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BL/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BL/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BL/BH± /BC. /BC/BC/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BC/BL/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BI± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA/BC. /BC/BL/BD± /BC. /BC/BC/BI /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR/BC. /BD/BD± /BC. /BC/BD /BF/C5/BT/CB/CC /BJ/BF /BU /C1/C8/CF /BT /C3−/D4→ /A3ππ/A0/parenleftbig/A3ππ/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BD/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BC. /BE/BD/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BD/BF± /BC. /BC/BD/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BC. /BE/BC/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BC/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BC/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BE/BC/BE± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BE± /BC. /BC/BF /BU/CD/CA/C3/C0/BT/CA/BW/CC /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BK/DF/BD/BA/BE /BZ/CT/CE / /CR/BC. /BD/BL± /BC. /BC/BG /CB/BV/C0/BX/CD/BX/CA /BI/BK /BW/BU/BV /C3−/C6 /BF /BZ/CT/CE / /CR/BC. /BD/BJ± /BC. /BC/BH /BW /BT/C0/C4 /BI/BJ /C0/BU/BV π−/D4 /BD/BA/BI/DF/BG /BZ/CT/CE / /CR/BC. /BE/BD± /BC. /BD/BK /BW /BT /CD/BU/BX/CA /BI/BJ /C0/BU/BV /C3−/D4 /BE/BZ /CT /CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BJ± /BC. /BD/BF /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3 /CS/DD σ/BC. /BE /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BG/BE± /BC. /BE/BH /C7/CD/CA /BY/C1/CC /BG. /BG/BE± /BC. /BE/BH /C7/CD/CA /BY/C1/CC/BG. /BG/BE± /BC. /BE/BH /C7/CD/CA /BY/C1/CC /BG. /BG/BE± /BC. /BE/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BF. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BC. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BD. /BC /CD/C0/C4/C1/BZ /BI/BJ /C0/BU/BV /C3−/D4 /BC/BA/BL/DF/BD/BA/BC /BZ/CT/CE / /CR/BF. /BF± /BD. /BD /BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C0/BU/BV /C3−/D4 /BF/BA/BH /BZ/CT/CE / /CR/BG. /BH± /BD. /BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BV /C0/BU/BV/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BD± /BC. /BC/BC/BH /BC. /BC/BG/BD± /BC. /BC/BC/BH/BC. /BC/BG/BD± /BC. /BC/BC/BH /BC. /BC/BG/BD± /BC. /BC/BC/BH/BV/C0/BT/C6 /BJ/BE /C0/BU/BV /C3−/D4→ /A3ππ/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π /B4→ /A3ππ /B5/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π /B4→ /A3ππ /B5/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π /B4→ /A3ππ /B5/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BH /BB/A0/BF /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π /B4→ /A3ππ /B5/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BH /BB/A0/BF/CC/CW/CT /A3ππ /D1/D3 /CS/CT /CX/D7 /D0/CP /D6/CV/CT/D0/DD /CS/D9/CT /D8/D3 /A6 /B4/BD/BF/BK/BH/B5 π /BA /C7/D2/D0/DD /D8/CW/CT /DA/CP/D0/D9/CT/D7 /D3/CU /B4 /A6 /B4/BD/BF/BK/BH/B5 π /B5/BB/B4 /A3 /BEπ /B5/CV/CX/DA/CT/D2 /CQ /DD /C5/BT/CB/CC /BJ/BF /BU /CP/D2/CS /BV/C7/CA/BW/BX/C6 /BJ/BH /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D6/CT/CP/D0 /BF/B9/CQ /D3 /CS/DD /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA/CC/CW/CT /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D8 /DB /D3 /D6/CT/D7/D9/D0/D8/D7 /CX/D7 /CT/D7/D7/CT/D2/D8/CX/CP/D0/D0/DD /CS/D9/CT /D8/D3 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8 /CW/DD/D4 /D3/D8/CW/CT/D7/CT/D7/D1/CP/CS/CT /CR/D3/D2/CR/CT/D6/D2/CX/D2/CV /D8/CW/CT /D7/CW/CP/D4 /CT /D3/CU /D8/CW/CT /B4 ππ /B5/CB /B9/DB /CP/DA/CT /D7/D8/CP/D8/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BK± /BC. /BE/BE /BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR/BC. /BK/BE± /BC. /BD/BC /BG/C5/BT/CB/CC /BJ/BF /BU /C1/C8/CF /BT /C3−/D4→ /A3ππ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BL± /BC. /BD/BC /BH/BU/CD/CA/C3/C0/BT/CA/BW/CC /BJ/BD /C0/BU/BV /C3−/D4→ /B4 /A3ππ /B5π/A0/parenleftbig/A3 /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/A3 /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/A3 /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BI /BB/A0/BF /A0/parenleftbig/A3 /B4ππ /B5/CB /B9/DB /CP/DA/CT/parenrightbig/BB/A0/parenleftbig/A3ππ/parenrightbig/A0/BI /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC± /BC. /BC/BK /BC. /BE/BC± /BC. /BC/BK/BC. /BE/BC± /BC. /BC/BK /BC. /BE/BC± /BC. /BC/BK/BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BL± /BC. /BC/BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC/BL± /BC. /BC/BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BL± /BC. /BC/BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BC/BL± /BC. /BC/BC/BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC /BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BY/C1/CC/BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BK/BI± /BC. /BC/BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BJ± /BC. /BC/BC/BE /BI/BV/C7/CA/BW/BX/C6 /BJ/BH /BW/BU/BV /C3−/CS /BD/BA/BG/DF/BD/BA/BK /BZ/CT/CE / /CR/BC. /BC/BC/BK/BH± /BC. /BC/BC/BC/BI /BJ/C5/BT/CB/CC /BJ/BF /C5/C8/CF /BT /C3−/D4→ /A6ππ/BC. /BC/BD/BC± /BC. /BC/BC/BD/BH /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BL /BU /C0/BU/BV /C3−/D4 /BC/BA/BE/BK/DF/BC/BA/BG/BH /BZ/CT/CE / /CR/A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BH± /BD. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK. /BH± /BD. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK. /BH± /BD. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK. /BH± /BD. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK. /BK± /BD. /BD /C7/CD/CA /BY/C1/CC /BK. /BK± /BD. /BD /C7/CD/CA /BY/C1/CC/BK. /BK± /BD. /BD /C7/CD/CA /BY/C1/CC /BK. /BK± /BD. /BD /C7/CD/CA /BY/C1/CC/BK. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK± /BD. /BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BK± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BK± /BD. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC. /BJ± /BE. /BL /B7/BD. /BH − /BC. /BG /BF/BE /CC /BT /CH/C4/C7/CA /BC/BH /BV/C4/BT/CB γ /D4→ /C3 /B7/A3γ/BD/BC. /BE± /BE. /BD± /BD. /BH /BE/BL/BC /BT/C6/CC/C1/C8/C7 /CE /BC/BG /BT /CB/C8/C6/CG /D4/C6 /B4/BV/B5→ /A3 /B4/BD/BH/BE/BC/B5 /C3 /B7/C6 /B4/BV/B5/BK. /BC± /BD. /BG /BE/BF/BK /C5/BT/CB/CC /BI/BK /BU /C0/BU/BV /CD/D7/CX/D2/CV /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BG/BH/A0/parenleftbig/A6 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A6 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/A6 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A6 /BCγ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BL/BH± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BL/BH± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BD/BL/BH± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC /BC. /BC/BD/BL/BH± /BC. /BC/BC/BF/BG /C7/CD/CA /BY/C1/CC/BC. /BC/BE± /BC. /BC/BC/BF/BH /BC. /BC/BE± /BC. /BC/BC/BF/BH/BC. /BC/BE± /BC. /BC/BC/BF/BH /BC. /BC/BE± /BC. /BC/BC/BF/BH /BK/C5/BT/CB/CC /BI/BK /BU /C0/BU/BV /C6/D3/D8 /D1/CT/CP/D7/D9/D6/CT/CS/BN /D7/CT/CT /D2/D3/D8/CT /A3 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY /D6/D3/D1 /D8/CW/CT /CQ /CT/D7/D8/B9/D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /D7/CP/D1/D4/D0/CT /D3/CU /A3ππ /CT/DA/CT/D2/D8/D7 /D3/D2/D0/DD /BA/BE/CC/CW/CT /C3/C6→ /A6π /CP/D1/D4/D0/CX/D8/D9/CS/CT /CP/D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /B7 /BC . /BG/BI± /BC. /BC/BD/BA/BF/BT/D7/D7/D9/D1/CT/D7 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BP/BC. /BG/BI± /BC. /BC/BE/BA/BG/BU/D3/D8/CW /A6 /B4/BD/BF/BK/BH/B5 π /BW/CB/BC/BF /CP/D2/CS /A6 /B4ππ /B5 /BW/C8/BC/BF /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BH/CC/CW/CT /CR/CT/D2/D8/D6/CP/D0 /CQ/CX/D2 /B4/BD/BH/BD/BG/DF /BD/BH/BE/BG /C5/CT/CE/B5 /CV/CX/DA/CT/D7 /BC . /BJ/BG± /BC. /BD/BC/BN /D3/D8/CW/CT/D6 /CQ/CX/D2/D7 /CP /D6/CT /D0/D3 /DB /CT/D6 /CQ /DD /BE/B9/D8/D3/B9/BH/D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/BI/C5/D9/CR/CW /D3/CU /D8/CW/CT /A6ππ /CS/CT/CR/CP /DD/D4 /D6/D3 /CR/CT/CT/CS/D7 /DA/CX/CP /A6 /B4/BD/BF/BK/BH/B5 π /BA/BJ/BT/D7/D7/D9/D1/CT/D7 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /BP /BC/BA/BG/BI/BA/BK/BV/CP/D0/CR/D9/D0/CP/D8/CT/CS /CU/D6/D3/D1 /A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /B8 /CP/D7/D7/D9/D1/CX/D2/CV /CB/CD/B4/BF/B5/BA /C6/CT/CT/CS/CT/CS /D8/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2 /D8/CW/CT /D7/D9/D1 /D3/CU /CP/D0/D0 /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D8/D3 /CQ /CT /D9/D2/CX/D8 /DD /BA /BD/BD/BF/BF /BD/BD/BF/BF/BD/BD/BF/BF /BD/BD/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BH/BE/BC/B5 /B8 /A3 /B4/BD/BI/BC/BC/B5 /B8 /A3 /B4/BD/BI/BJ/BC/B5 /A3 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BH/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CC /BT /CH/C4/C7/CA /BC/BH /C8/CA /BV/BJ/BD /BC/BH/BG/BI/BC/BL /CB/BA /CC /CP /DD/D0/D3 /D6 /CT/D8 /CP/D0/BA /B4/C2/C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BV/BJ/BE /BC/BF/BL/BL/BC/BE /B4/CT/D6/D6/CP/D8/BA/B5 /CB/BA /CC /CP /DD/D0/D3 /D6 /CT/D8 /CP/D0/BA /B4/C2/C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/CC/C1/C8/C7 /CE /BC/BG/BT /C8/C4 /BU/BI/BC/BG /BE/BE /CH /D9/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/C1/C0/BX/C8 /CB/C8/C0/C1/C6/CG /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BU/BT/CA/BU/BX/CA /BK/BC/BW /CI/C8/C0/CH /BV/BJ /BD/BJ /BW/BA/C8 /BA/BU /CP /D6/CQ/CT /D6 /CT/D8 /CP/D0/BA /B4/BW /BT/CA/BX/B8 /C4/BT/C6/BV/B8 /CB/C0/BX/BY/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BU/BT/CA/C4/BT /BZ /BJ/BL /C6/C8 /BU/BD/BG/BL /BE/BE/BC /CB/BA/C2/BA/C5/BA /BU/CP /D6/D0/CP/CV /CT/D8 /CP/D0/BA /B4/BT/C5/CB/CC/B8 /BV/BX/CA/C6/B8 /C6/C1/C2/C5/B7/B5/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CB/CC /BJ/BI /C8/CA /BW/BD/BG /BD/BF /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BV/C7/CA/BW/BX/C6 /BJ/BH /C6/C8 /BU/BK/BG /BF/BC/BI /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B5/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C6/BV /BE/BD/BT /BD/BG/BI /BT/BA /BU/CT/D6/D8/CW/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CA/C0/BX/C4/B8 /CB/BT /BV/C4/B7/B5/C5/BT/CB/CC /BJ/BF /C8/CA /BW/BJ /BF/BE/BD/BE /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C1/C2/C8/C5/BT/CB/CC /BJ/BF/BU /C8/CA /BW/BJ /BH /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C1/C2/C8/BV/C0/BT/C6 /BJ/BE /C8/CA/C4 /BE/BK /BE/BH/BI /CB/BA/BU/BA /BV/CW/CP/D2 /CT/D8 /CP/D0/BA /B4/C5/BT/CB/BT/B8 /CH /BT/C4/BX/B5/BU/CD/CA/C3/C0/BT/CA/BW/CC /BJ/BD /C6/C8 /BU/BE/BJ /BI/BG /BX/BA /BU/D9/D6/CZ/CW/CP /D6/CS/D8 /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B8 /BV/BX/CA/C6/B8 /CB/BT /BV/C4/B5/C3/C1/C5 /BJ/BD /C8/CA/C4 /BE/BJ /BF/BH/BI /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/BT/D0/D7/D3 /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BD/BI/BD /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BI/BL/BU /C4/D9/D2/CS /BV/D3/D2/CU/BA /BF/BH/BE /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BT/D0/D7/D3 /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BL/BH /CA/BA/BW/BA /CC /D6/CX/D4/D4 /B4/C4/CA/C4/B5/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7 /BD/BL/BJ/BC/BU/CD/CA/C3/C0/BT/CA/BW/CC /BI/BL /C6/C8 /BU/BD/BG /BD/BC/BI /BX/BA /BU/D9/D6/CZ/CW/CP /D6/CS/D8 /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B8 /BX/BY/C1/B8 /BV/BX/CA/C6/B7/B5/C5/BT/CB/CC /BI/BK/BU /C8/CA/C4 /BE/BD /BD/BJ/BD/BH /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/CB/BV/C0/BX/CD/BX/CA /BI/BK /C6/C8 /BU/BK /BH/BC/BF /C2/BA/BV/BA /CB/CR/CW/CT/D9/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/BT/BU/CA/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BW /BT/C0/C4 /BI/BJ /C8/CA /BD/BI/BF /BD/BF/BJ/BJ /C7/BA/C1/BA /BW/CP/CW/D0 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BW /BT /CD/BU/BX/CA /BI/BJ /C8/C4 /BE/BG/BU /BH/BE/BH /C8 /BA/C5/BA /BW/CP/D9/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5/CD/C0/C4/C1/BZ /BI/BJ /C8/CA /BD/BH/BH /BD/BG/BG/BK /CA/BA/C8 /BA /CD/CW/D0/CX/CV /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B8 /C6/CA/C4/B5/BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C8/CA /BD/BH/BE /BD/BD/BG/BK /C5/BA /C0/CP/D5/D9/CT /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BZ/C4/BT/CB/B8 /C4/C7/C1/BV/B8 /C7 /CG/BY/B7/B5/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH/BV /C8/C4 /BD/BL /BF/BF/BK /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5/C5/CD/CB/BZ/CA/BT /CE/BX /BI/BH /C6/BV /BF/BH /BJ/BF/BH /BU/BA /C5/D9/D7/CV/D6/CP/DA/CT /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BX/C8/C7/C4/B7/B5/CF /BT /CC/CB/C7/C6 /BI/BF /C8/CA /BD/BF/BD /BE/BE/BG/BK /C5/BA/BU/BA /CF /CP/D8/D7/D3/D2/B8 /C5/BA /BY /CT/D6/D6/D3/B9/C4/D9/DE/DE/CX/B8 /CA/BA/BW/BA /CC /D6/CX/D4/D4 /B4/C4/CA/C4/B5 /C1/C2/C8/BY/BX/CA/CA/C7/B9/C4/CD/CI/CI/C1 /BI/BE /C8/CA/C4 /BK /BE/BK /C5/BA /BY /CT/D6/D6/D3/B9/C4/D9/DE/DE/CX/B8 /CA/BA/BW/BA /CC /D6/CX/D4/D4/B8 /C5/BA/BU/BA /CF /CP/D8/D7/D3/D2 /B4/C4/CA/C4/B5 /C1/C2/C8 /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /BA /CC/CW/CT/D6/CT /CP /D6/CT /D5/D9/CX/D8/CT /D4 /D3/D7/D7/CX/CQ/D0/DD /D8 /DB /D3 /C8/BC/BD /D7/D8/CP/D8/CT/D7/CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2/BA /A3 /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BI/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BI/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BI/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BI/BC /D8/D3 /BD/BJ/BC/BC /B4 ≈ /BD/BI/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BI/BK± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BC/BF± /BD/BC/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BH/BJ/BF± /BE/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BL/BI± /BI /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BE/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BJ/BE /D3 /D6/BD /BI /BD /BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BG/BI± /BJ /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ/BD/BH/BJ/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /A3 /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BD/BI± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BH/BL/BF± /BE/BC/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BG/BJ± /BH/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BH± /BE/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BI/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BJ /D3 /D6/BE /BJ /BD /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ/BH/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BD/BH/DF /BF/BC /B1/A0/BE /A6π /BD/BC/DF /BI/BC /B1/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BI/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BH /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BH /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BH /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BH /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BF± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BG± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BH± /BC. /BD/BH /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BF/BC /D3 /D6/BC. /BE/BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BF/BF± /BC. /BD/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BC. /BE/BK± /BC. /BC/BL /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BL /D3 /D6− /BC. /BF/BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π /A3 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/BT /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /DB/CX/D8/CW /B4 /C2 /B7/BD/BB/BE/B5 /A0/CT/D0 /BB/A0/D8/D3/D8/CP/D0 /BP /BC/BA/BC/BG/BA /A3 /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C0/BX/C8/C8 /BJ/BI/BU /C8/C4 /BI/BH/BU /BG/BK/BJ /CE/BA /C0/CT/D4/D4 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8/C3/C1/C5 /BJ/BD /C8/CA/C4 /BE/BJ /BF/BH/BI /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8 /A3 /B4/BD/BI/BJ/BC/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CC/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D1/CP/D7/D7/B8 /DB/CX/CS/D8/CW/B8 /CP/D2/CS /CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/B9/CU/D3 /D6/CT /BD/BL/BJ/BG /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT /CP/D2/CS /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /DB /CT/D6/CT /D0/CP/D7/D8/D0/CX/D7/D8/CT/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /A3 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BC /D8/D3 /BD/BI/BK/BC /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BJ/BJ. /BH± /BC. /BK /BD/BZ/BT/CA/BV/C1/BT/B9/CA/BX/BV/BA/BA/BA /BC/BF /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BF ± /BE /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BC. /BK± /BD. /BJ /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BI/BJ ± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BD ± /BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BC ± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BH ± /BE /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BD/BI/BJ/BL ± /BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BI/BH ± /BH /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BI/BK. /BL± /BE. /BC /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BT /C3−/D4→ /A3η/BD/BI/BI/BG /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BH /D8/D3 /BH/BC /B4 ≈ /BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH /D8/D3 /BH/BC /B4 ≈ /BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH /D8/D3 /BH/BC /B4 ≈ /BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BH /D8/D3 /BH/BC /B4 ≈ /BF/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BL. /BE± /BD. /BG /BD/BZ/BT/CA/BV/C1/BT/B9/CA/BX/BV/BA/BA/BA /BC/BF /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BF± /BI /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BG. /BD± /BF. /BJ /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BL± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BL± /BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BG/BH± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BI± /BH /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BG/BC± /BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BL± /BH /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD. /BD± /BF. /BI /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BT /C3−/D4→ /A3η/BD/BE /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BE/BC/DF /BF/BC /B1/A0/BE /A6π /BE/BH/DF /BH/BH /B1/A0/BF /A3η /BD/BC/DF /BE/BH /B1/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /BD/BD/BF/BG /BD/BD/BF/BG/BD/BD/BF/BG /BD/BD/BF/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BI/BJ/BC/B5 /B8 /A3 /B4/BD/BI/BL/BC/B5 /A3 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BC /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BC /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BC /D8/D3 /BC . /BF/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BJ± /BC. /BC/BJ /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BJ± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BD/BH /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3η/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BC± /BC. /BC/BK /BT/BU/BT/BX/CE /BL/BI /BW/C8/CF /BT /C3−/D4→ /A3η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BK± /BC. /BC/BF /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BI± /BC. /BC/BE /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π − /BC. /BF/BD± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BL± /BC. /BC/BF /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π − /BC. /BE/BF± /BC. /BC/BF /C4/C7/C6/BW/C7/C6 /BJ/BH /C0/C4/BU/BV /C3−/D4→ /A6 /BCπ /BC − /BC. /BE/BJ± /BC. /BC/BE /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BF /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BG± /BC. /BC/BG /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BE/BC± /BC. /BC/BH /BU/BT/CG/CC/BX/CA /BJ/BF /BW/C8/CF /BT /C3−/D4→ /D2/CT/D9/D8/D6/CP/D0/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BC. /BE/BI /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BL /BV /C0/BU/BV/BC. /BE/BC /D3 /D6/BC. /BE/BF /BU/BX/CA/C4/BX/CH /BI/BH /C0/BU/BV/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BC/BI /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BK± /BC. /BC/BH /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π /A3 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BZ/BT/CA/BV/C1/BT/B9/CA/BX/BV/C1/C7 /BC/BF /CV/CX/DA/CT/D7 /D4 /D3/D0/CT/B8 /D2/D3/D8 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /CQ/D9/D8 /D8/CW/CT /D2/CP /D6/D6/D3 /DB /DB/CX/CS/D8/CW /D3/CU/D8/CW/CT /A3 /B4/BD/BI/BJ/BC/B5 /D1/CT/CP/D2/D7 /D8/CW/CT/D6/CT /DB/CX/D0/D0 /CQ /CT /D0/CX/D8/D8/D0/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/BA/BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /D3/CQ/D8/CP/CX/D2/D7 /CX/CS/CT/D2/D8/CX/CR/CP/D0 /D6/CT/D7/D3/D2/CP/D2/CR/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA /A3 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/BT/CA/BV/C1/BT/B9/CA/BX/BV/BA/BA/BA /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BI/BC/BC/BL /BV/BA /BZ/CP /D6/CR/CX/CP/B9/CA/CT/CR/CX/D3 /CT/D8 /CP/D0/BA /B4/BZ/CA/BT/C6/B8 /CE /BT/C4/BX/B5/C5/BT/C6/C4/BX/CH /BC/BE /C8/CA/C4 /BK/BK /BC/BD/BE/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/BX/CE /BL/BI /C8/CA /BV/BH/BF /BF/BK/BH /CE/BA/CE/BA /BT/CQ/CP/CT/DA/B8 /BU/BA/C5/BA/C3/BA /C6/CT/CU/CZ /CT/D2/D7 /B4/CD/BV/C4/BT/B5/C3 /C7/C1/CB/C7 /BK/BH /C6/C8 /BT/BG/BF/BF /BI/BD/BL /C0/BA /C3/D3/CX/D7/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C5/BT/CB/BT/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 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/CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /A3 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BK/BH /D8/D3 /BD/BI/BL/BH /B4 ≈ /BD/BI/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BH /D8/D3 /BD/BI/BL/BH /B4 ≈ /BD/BI/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BK/BH /D8/D3 /BD/BI/BL/BH /B4 ≈ /BD/BI/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BK/BH /D8/D3 /BD/BI/BL/BH /B4 ≈ /BD/BI/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BL/BH. /BJ± /BE. /BI /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BL/BC ± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BL/BE ± /BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BL/BC ± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BL/BC ± /BF /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BD/BI/BK/BL ± /BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BK/BJ /D3 /D6/BD /BI /BK /BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BL/BE ± /BG /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ /A3 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BJ/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BJ/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BJ/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BJ/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BJ. /BE± /BH. /BI /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BI/BD± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BI/BG± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BI/BC± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BK/BE± /BK /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BI/BC± /BG /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BI/BE /D3 /D6/BI /BE /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BF/BK /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ 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/D5/D9/D3/D8/CT/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CX/D7 /D1/D3 /D6/CT /D8/CW/CP/D2 /BD/BA/BC/BA /CC/CW/CT /D8 /DB /D3/B9/CQ /D3 /CS/DD /D6/CP/D8/CX/D3/D7 /CP /D6/CT /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/B8 /CP/D2/CS /D8/CW/D9/D7 /D4 /D6/D3/CQ/CP/CQ/D0/DD /CP /D6/CT /D1/D3 /D6/CT/D6/CT/D0/CX/CP/CQ/D0/CT /D8/CW/CP/D2 /D8/CW/CT /D8/CW/D6/CT/CT/B9/CQ /D3 /CS/DD /D6/CP/D8/CX/D3/D7/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /CQ/D9/D1/D4/D7 /CX/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/BA /C7/CU /D8/CW/CT /D0/CP/D8/D8/CT/D6/B8 /D8/CW/CT /A6ππ /CQ/D9/D1/D4 /D0/D3 /D3/CZ/D7 /D1/D3 /D6/CT /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/BA /B4/CC/CW/CT/CT/D6/D6/D3 /D6 /CV/CX/DA/CT/D2 /CU/D3 /D6 /D8/CW/CT /A3ππ /D6/CP/D8/CX/D3 /D0/D3 /D3/CZ/D7 /D9/D2/D6/CT/CP/D7/D3/D2/CP/CQ/D0/DD /D7/D1/CP/D0/D0/BA/B5 /C0/CP /D6/CS/D0/DD /CP/D2/DD /D3/CU/D8/CW/CT /A6ππ /CS/CT/CR/CP /DD /CR/CP/D2 /CQ /CT /DA/CX/CP /A6 /B4/BD/BF/BK/BH/B5 /B8 /CU/D3 /D6 /D8/CW/CT/D2 /D7/CT/DA/CT/D2 /D8/CX/D1/CT/D7 /CP/D7 /D1/D9/CR/CW /A3ππ/CS/CT/CR/CP /DD/DB /D3/D9/D0/CS /CQ /CT /D6/CT/D5/D9/CX/D6/CT/CS/BA /CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ/CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BF± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BE± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BG± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BE/BK /D3 /D6/BC. /BE/BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BF/BG± /BC. /BC/BE /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π − /BC. /BE/BH± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BL± /BC. /BC/BF /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π − /BC. /BE/BK± /BC. /BC/BF /C4/C7/C6/BW/C7/C6 /BJ/BH /C0/C4/BU/BV /C3−/D4→ /A6 /BCπ /BC − /BC. /BE/BK± /BC. /BC/BE /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BC /D3 /D6− /BC. /BE/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BF /BU/BT/CG/CC/BX/CA /BJ/BF /BW/C8/CF /BT /C3−/D4→ /D2/CT/D9/D8/D6/CP/D0/D7 /BD/BD/BF/BH /BD/BD/BF/BH/BD/BD/BF/BH /BD/BD/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BI/BL/BC/B5 /B8 /A3 /B4/BD/BK/BC/BC/B5 /B8 /A3 /B4/BD/BK/BD/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A3ππ /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BH± /BC. /BC/BE /BE/BU/BT/CA/CC/C4/BX/CH /BI/BK /C0/BW/BU/BV /C3−/D4→ /A3ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6ππ /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6ππ /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6ππ /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6ππ /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BV /C0/BW/BU/BV /C3−/C6→ /A6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BI/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BJ± /BC. /BC/BG /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π /A3 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BT/D2/D3/D8/CW/CT/D6 /BW/BC/BF /A3 /CP/D8 /BD/BL/BI/BI /C5/CT/CE/CX/D7 /CP/D0/D7/D3 /D7/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /C5/BT/CA/CC/C1/C6 /BJ/BJ/B8 /CQ/D9/D8 /CX/D7 /DA/CT/D6/DD /D9/D2/CR/CT/D6/D8/CP/CX/D2/BA/BE/BU/BT/CA/CC/C4/BX/CH /BI/BK /D9/D7/CT/D7 /D3/D2/D0/DD /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CP/D8/CP/BA /CC/CW/CT /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CX/D7 /D2/D3/D8 /D7/CT/CT/D2 /CQ /DD /C8/CA/BX/B9/CE /C7/CB/CC /BJ/BD/BA /A3 /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BI/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /C7/C1/CB/C7 /BK/BH /C6/C8 /BT/BG/BF/BF /BI/BD/BL /C0/BA /C3/D3/CX/D7/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C5/BT/CB/BT/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C0/BX/C8/C8 /BJ/BI/BU /C8/C4 /BI/BH/BU 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/C8/CA/C4 /BE/BD /BD/BD/BD/BD /C2/BA/C0/BA /BU/CP /D6/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/CC/CD/BY/CC/CB/B8 /BY/CB/CD/B8 /BU/CA/BT/C6/B5 /C1 /A3 /B4/BD/BK/BC/BC/B5 /CB/BC/BD /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D7/CT/CR/D3/D2/CS /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D8/CW/CT /CB/BC/BD /DB /CP/DA/CT/B8 /D8/CW/CT /AC/D6/D7/D8 /CQ /CT/CX/D2/CV /D8/CW/CT/A3 /B4/BD/BI/BJ/BC/B5 /BA /A3 /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BE/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BE/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BE/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BE/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BG/BH± /BD/BC /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BG/BD± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BE/BH± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BE/BH± /BE/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BF/BC± /BE/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BI/BJ /D3 /D6/BD /BK /BG /BE /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BK/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BD/BK/BJ/BE± /BD/BC /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BU /BW/C8/CF /BT /C3/C6→ /C3/C6 /A3 /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BC /D8/D3 /BG/BC/BC /B4 ≈ /BF/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BD/BK± /BK/BG /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BE/BK± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BH± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BF/BC± /BE/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BJ/BC± /BD/BH /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BF/BH /D3 /D6/BG /BJ /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BD/BC/BC± /BE/BC /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BU /BW/C8/CF /BT /C3/C6→ /C3/C6 /A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BE/BH/DF /BG/BC /B1/A0/BE /A6π /D7/CT/CT/D2/A0/BF /A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2/A0/BG /C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2/A0/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BH /D8/D3 /BC . /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BH /D8/D3 /BC . /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BH /D8/D3 /BC . /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BH /D8/D3 /BC . /BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BG± /BC. /BD/BC /C5/BT/C6/C4/BX/CH /BC/BE /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BI± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BK± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BH± /BC. /BD/BH /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BJ± /BC. /BC/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BD. /BE/BD /D3 /D6/BC. /BJ/BC /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BK/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BC. /BD/BK± /BC. /BC/BE /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BU /BW/C8/CF /BT /C3/C6→ /C3/C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BC/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BJ/BG /D3 /D6− /BC. /BG/BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BE/BG /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BH/BI± /BC. /BC/BE/BK /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BC/BF /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BC/BG /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BD/BK/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BK/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A3 /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C5/BT/C6/C4/BX/CH /BC/BE /C8/CA/C4 /BK/BK /BC/BD/BE/BC/BC/BE /BW/BA/C5/BA /C5/CP/D2/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8/C3/C1/C5 /BJ/BD /C8/CA/C4 /BE/BJ /BF/BH/BI /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/BT/D0/D7/D3 /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BI/BD /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/CA/C1/BV/C5/BT/C6 /BJ/BC/BU /C8/C4 /BF/BF/BU /BH/BD/BD /BV/BA /BU/D6/CX/CR/D1/CP/D2/B8 /C5/BA /BY /CT/D6/D6/D3/B9/C4/D9/DE/DE/CX/B8 /C2/BA/C8 /BA /C4/CP/CV/D2/CP/D9/DC /B4/BV/BX/CA/C6/B5 /C1/C2/C8 /A3 /B4/BD/BK/BD/BC/B5 /C8/BC/BD /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/BT/D0/D1/D3/D7/D8 /CP/D0/D0 /D8/CW/CT /D6/CT/CR/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /CR/D3/D2/D8/CP/CX/D2 /CP /C8/BC/BD /D7/D8/CP/D8/CT/B8 /CP/D2/CS /D7/D3/D1/CT/D8/CX/D1/CT/D7/D8 /DB /D3 /D3/CU /D8/CW/CT/D1/B8 /CQ/D9/D8 /D8/CW/CT /D1/CP/D7/D7/CT/D7/B8 /DB/CX/CS/D8/CW/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /DA/CP /D6/DD/CV/D6/CT/CP/D8/D0/DD /BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /A3 /B4/BD/BI/BC/BC/B5 /C8/BC/BD /BA /A3 /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BH/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BH/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BH/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BH/BC /D8/D3 /BD/BK/BH/BC /B4 ≈ /BD/BK/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BG/BD± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BH/BF± /BE/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BF/BH± /BH /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ/BD/BJ/BG/BI± /BD/BC /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π/BD/BJ/BK/BC± /BE/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BI/BD /D3 /D6/BD /BL /BH /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BH/BH /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BD/BK/BC/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C0/BU/BV /C3/C6→ /C3/C6/BD/BJ/BH/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C0/BU/BV /C3/C6→ /A6π/BD/BI/BL/BC± /BD/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /C0/BU/BV /C3/C6→ /A6π/BD/BJ/BG/BC /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BG/BH /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BU /C0/BU/BV /C3/C6→ /C3/C6 /BD/BD/BF/BI /BD/BD/BF/BI/BD/BD/BF/BI /BD/BD/BF/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BK/BD/BC/B5 /B8 /A3 /B4/BD/BK/BE/BC/B5 /A3 /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BG± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BL/BC± /BE/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BD/BI/BI± /BE/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BI± /BE/BC /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π/BD/BE/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF/BH /D3 /D6/BH /BK /BH /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BK /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BC /D8/D3/D8/CP/D0 σ/BF/BH /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BF/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C0/BU/BV /C3/C6→ /C3/C6/BJ/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C0/BU/BV /C3/C6→ /A6π/BE/BE /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /C0/BU/BV /C3/C6→ /A6π/BF/BC/BC /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BG/BJ /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BU /C0/BU/BV /A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BE/BC/DF /BH/BC /B1/A0/BE /A6π /BD/BC/DF /BG/BC /B1/A0/BF /A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2/A0/BG /C6 /C3∗/B4/BK/BL/BE/B5 /BF/BC/DF /BI/BC /B1/A0/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE /D8/D3 /BC. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE /D8/D3 /BC. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE /D8/D3 /BC. /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BG± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BI± /BC. /BC/BH /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BD± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BH/BE /D3 /D6/BC. /BG/BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/BC. /BD/BH /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BH/BH /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BG /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BU /BW/C8/CF /BT /C3/C6→ /C3/C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BG± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BE/BH /D3 /D6/B7 /BC. /BE/BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 < /BC. /BC/BD /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BJ /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/B7/BC. /BE/BC /BE/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /BW/C8/CF /BT /C3/C6→ /A6π − /BC. /BD/BF± /BC. /BC/BF /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3/C6→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BK± /BC. /BD/BC /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG± /BC. /BC/BF /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BH± /BC. /BC/BI /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BD/BK/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BK/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A3 /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C8/CA/BX/CE /C7/CB/CC /BJ/BG /C6/C8 /BU/BI/BL /BE/BG/BI /C2/BA /C8/D6/CT/DA/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8/C3/C1/C5 /BJ/BD /C8/CA/C4 /BE/BJ /BF/BH/BI /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/BT/D0/D7/D3 /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BI/BD /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BE/BF /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/BT/C1/C4/BX/CH /BI/BL /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BH/BC/BI/BD/BJ /C2/BA/C5/BA /BU/CP/CX/D0/CT/DD /B4/C4/C4/C4/B5 /C1/C2/C8/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK/BU /C6/C8 /BU/BK /BD/BL/BH /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5 /C1/C2/C8 /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CC/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /D8/CW/CT /CR/D3 /D6/D2/CT/D6/D7/D8/D3/D2/CT /CU/D3 /D6 /CP/D0/D0 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CX/D2 /D8/CW/CX/D7/D6/CT/CV/CX/D3/D2/BA /C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BF /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/CP/D2/CS /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD /D1/CP /DD /CQ/CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/C5/D3/D7/D8 /D3/CU /D8/CW/CT /D5/D9/D3/D8/CT/CS /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD/BN /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/D7/CS/D9/CT /D8/D3 /D8/CW/CT /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6/D4 /CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/B9/DD/D7/CT/D7 /CP /D6/CT /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS/BA /BY /D3 /D6 /D8/CW/CX/D7 /D6/CT/CP/D7/D3/D2 /DB /CT /CS/D3 /D2/D3/D8 /CR/CP/D0/CR/D9/D0/CP/D8/CT /DB /CT/CX/CV/CW/D8/CT/CS/CP/DA/CT/D6/CP/CV/CT/D7 /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/BA /A3 /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD/BH /D8/D3 /BD/BK/BE/BH /B4 ≈ /BD/BK/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BH /D8/D3 /BD/BK/BE/BH /B4 ≈ /BD/BK/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BD/BH /D8/D3 /BD/BK/BE/BH /B4 ≈ /BD/BK/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BH /D8/D3 /BD/BK/BE/BH /B4 ≈ /BD/BK/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BE/BF± /BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BD/BL± /BE /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BE/BE± /BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BE/BD± /BE /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BF/BC /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BD/BJ /D3 /D6/BD /BK /BD /BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC /D8/D3 /BL/BC /B4 ≈ /BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BJ/BC /D8/D3 /BL/BC /B4 ≈ /BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BJ/BC /D8/D3 /BL/BC /B4 ≈ /BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BJ/BC /D8/D3 /BL/BC /B4 ≈ /BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BJ/BJ± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BJ/BE± /BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BK/BD± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BK/BJ± /BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BK/BE /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BJ/BI /D3 /D6/BJ /BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BH/BH/DF /BI/BH /B1/A0/BE /A6π /BK/DF /BD/BG /B1/A0/BF /A6 /B4/BD/BF/BK/BH/B5 π /BH/DF /BD/BC /B1/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BI /A3η/A0/BJ /A6ππ/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/BX/D6/D6/D3 /D6/D7 /D5/D9/D3/D8/CT/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CX/D2 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2/D7 /D9/D7/CT/CS /CX/D2/D8/CW/CT /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CP/D2/CS /CP /D6/CT /D8/CW/D9/D7 /D8/D3 /D3 /D7/D1/CP/D0/D0/BA /CB/CT/CT /CP/D0/D7/D3 /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/B9/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BH /D8/D3 /BC . /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC . /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BH /D8/D3 /BC . /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BH/BH /D8/D3 /BC . /BI/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BH/BK± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BI/BC± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BH/BD /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BH/BJ± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BH/BL /D3 /D6/BC. /BH/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /BD/BD/BF/BJ /BD/BD/BF/BJ/BD/BD/BF/BJ /BD/BD/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BK/BE/BC/B5 /B8 /A3 /B4/BD/BK/BF/BC/B5 /B8 /A3 /B4/BD/BK/BL/BC/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BK± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BH /D3 /D6− /BC. /BE/BH /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A3η /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A3η /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A3η /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A3η /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BC/BL/BI /B7/BC. /BC/BG/BC − /BC. /BC/BE/BC /CA/BT/BW/BX/CA /BJ/BF /C5/C8/CF /BT/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3 /CR/D0/CT/CP /D6 /D7/CX/CV/D2/CP/D0 /BE/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BV /C0/BW/BU/BV /C3−/C6→ /A6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI/BJ± /BC. /BC/BH/BG /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B7/BC. /BE/BJ± /BC. /BC/BF /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BE/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI/BH± /BC. /BC/BE/BL /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π /A3 /B4/BD/BK/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BK/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT/D6/CT /CX/D7 /CP /D7/D9/CV/CV/CT/D7/D8/CX/D3/D2 /D3/CU /CP /CQ/D9/D1/D4/B8 /CT/D2/D3/D9/CV/CW /D8/D3 /CQ /CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /DB/CW/CP/D8 /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /CU/D6/D3/D1/A6 /B4/BD/BF/BK/BH/B5 → /A6π /CS/CT/CR/CP /DD /BA/BF/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A3 /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BV/BX/CA/C6 /BJ/BJ/B9/BD/BI /CH/BA /BW/CT/CR/D0/CP/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/BT/BX/C6/B8 /BV/BX/CA/C6/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C8/CA/BX/CE /C7/CB/CC /BJ/BG /C6/C8 /BU/BI/BL /BE/BG/BI /C2/BA /C8/D6/CT/DA/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/CA/BT/BW/BX/CA /BJ/BF /C6/BV /BD/BI/BT /BD/BJ/BK /CA/BA/C3/BA /CA/CP/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C0/BX/C1/BW/B8 /BV/BX/CA/C6/B7/B5/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK/BV /C6/C8 /BU/BK /BE/BD/BI /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5 /C1 /A3 /B4/BD/BK/BF/BC/B5 /BW/BC/BH /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BH /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BF /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/CC/CW/CT /CQ /CT/D7/D8 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /CX/D2 /D8/CW/CT /A6π /CR/CW/CP/D2/D2/CT/D0/BA /A3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BD/BC /D8/D3 /BD/BK/BF/BC /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BC /D8/D3 /BD/BK/BF/BC /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BD/BC /D8/D3 /BD/BK/BF/BC /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BD/BC /D8/D3 /BD/BK/BF/BC /B4 ≈ /BD/BK/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BF/BD± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BE/BH± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BE/BH± /BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BD/BJ /D3 /D6/BD /BK /BD /BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC /D8/D3 /BD/BD/BC /B4 ≈ /BL/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3 /BD/BD/BC /B4 ≈ /BL/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BC /D8/D3 /BD/BD/BC /B4 ≈ /BL/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3 /BD/BD/BC /B4 ≈ /BL/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BL/BG± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BL± /BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BI /D3 /D6/BH /BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BF/DF /BD/BC /B1/A0/BE /A6π /BF/BH/DF /BJ/BH /B1/A0/BF /A6 /B4/BD/BF/BK/BH/B5 π > /BD/BH /B1/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BH /A3η/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BK/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BK/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF /D8/D3 /BC . /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BF /D8/D3 /BC . /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BF /D8/D3 /BC . /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BF /D8/D3 /BC . /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BC/BE± /BC. /BC/BE /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BG± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BC/BG /D3 /D6/BC. /BC/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BH± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BJ /D3 /D6− /BC. /BD/BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A3η /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 − /BC. /BC/BG/BG± /BC. /BC/BE/BC /CA/BT/BW/BX/CA /BJ/BF /C5/C8/CF /BT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BG/BD± /BC. /BC/BD/BG /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B7/BC. /BD/BF± /BC. /BC/BF /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π /A3 /B4/BD/BK/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BK/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /BZ /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD /CX/D7 /BC/BA/BC/BF/BA /CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2/CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C8/CA/BX/CE /C7/CB/CC /BJ/BG /C6/C8 /BU/BI/BL /BE/BG/BI /C2/BA /C8/D6/CT/DA/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/CA/BT/BW/BX/CA /BJ/BF /C6/BV /BD/BI/BT /BD/BJ/BK /CA/BA/C3/BA /CA/CP/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C0/BX/C1/BW/B8 /BV/BX/CA/C6/B7/B5 /A3 /B4/BD/BK/BL/BC/B5 /C8/BC/BF /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BF /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/CW/CT /C2 /C8/BP /BF/BB/BE /B7/CP/D7/D7/CX/CV/D2/D1/CT/D2/D8 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CP/D0/D0 /CP/DA/CP/CX/D0/CP/CQ/D0/CT /CS/CP/D8/CP/B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/B5 /CP/D2/CS /D6/CT/CR/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA /CC/CW/CT /CS/D3/D1/B9/CX/D2/CP/D2/D8 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D1/D3 /CS/CT/D7 /D6/CT/D1/CP/CX/D2 /D9/D2/CZ/D2/D3 /DB/D2/BA /A3 /B4/BD/BK/BL/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BL/BC/B5 /C5/BT/CB/CB/A3 /B4/BD/BK/BL/BC/B5 /C5/BT/CB/CB /A3 /B4/BD/BK/BL/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BH/BC /D8/D3 /BD/BL/BD/BC /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BD/BC /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BH/BC /D8/D3 /BD/BL/BD/BC /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BK/BH/BC /D8/D3 /BD/BL/BD/BC /B4 ≈ /BD/BK/BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BL/BJ± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BL/BC/BK± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BL/BC/BC± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BK/BL/BG± /BD/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BH/BI /D3 /D6/BD /BK /BI /BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BC/BC /BE/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BD/BK/BL/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BL/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BD/BK/BL/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BD/BK/BL/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3 /BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BJ/BG± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BD/BL± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BJ/BE± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BJ± /BD/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BD /D3 /D6/BD /BL /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC/BC /BE/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /BD/BD/BF/BK /BD/BD/BF/BK/BD/BD/BF/BK /BD/BD/BF/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BD/BK/BL/BC/B5 /B8 /A3 /B4/BE/BC/BC/BC/B5 /A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BE/BC/DF /BF/BH /B1/A0/BE /A6π /BF/DF /BD/BC /B1/A0/BF /A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2/A0/BJ /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BK /A3ω/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BD/BK/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BD/BK/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BD/BK/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BC /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BC /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BC /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BC /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BC± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BG± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BG± /BC. /BC/BG /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BK± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BF/BI /D3 /D6/BC. /BF/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BD/BH /D3 /D6/B7 /BC. /BD/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A3ω /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A3ω /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A3ω /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A3ω /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C1/C8/CF /BT /C3−/D4→ /A3ω/BC. /BC/BF/BE /BE/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE/BI± /BC. /BC/BH/BH /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BD/BK/BL/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BC/BF /BF, /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BD/BK/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BD/BK/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3 /C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/BY /D3/D9/D2/CS /CX/D2 /D3/D2/CT /D3/CU /D8 /DB /D3 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA/BF/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/BG/CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /C8/BF /CP/D2/CS /BY/BF /DB /CP/DA/CT/D7 /CP /D6/CT /CT/CP/CR/CW /BC/BA/BC/BF/BA /A3 /B4/BD/BK/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BD/BK/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BD/BK/BL/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /C6/C8 /BU/BL/BD /BD/BE /CA/BA/C2/BA /C0/CT/D1/CX/D2/CV/DB /CP /DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /C6/C8 /BU/BL/BF /BK/BH /BT/BA /C6/CP/CZ/CZ /CP/D7/DD /CP/D2 /B4/BV/BX/CA/C6/B5 /C1/C2/C8 /A3 /B4/BE/BC/BC/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /CP/D0/D0 /D8/CW/CT /CP/D1/CQ/CX/CV/D9/D3/D9/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8/CX/CT/D7 /DB/CX/D8/CW /CP /D1/CP/D7/D7/CP /D6/D3/D9/D2/CS /BE /BZ/CT/CE/BA /CC/CW/CT /D4 /D6/D3/D4 /D3/D7/CT/CS /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP /D6/CT /BW/BF /B4/BU/BT/CA/BU/BT/CA/C7/B9/BZ/BT/C4 /CC/C1/BX/CA/C1 /BJ/BC /CX/D2 /A6π /B5/B8 /BW/BF /B7 /BY/BH /B8 /C8/BF /B7 /BW/BH /B8/D3 /D6 /C8/BD /B7 /BW/BF /B4/BU/CA/BT/C6/BW/CB/CC/BX/CC/B9/CC/BX/CA /BJ/BE /CX/D2 /A3ω /B5/B8 /CP/D2/CS /CB/BD /B4/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /CX/D2 /C6 /C3∗/B5/BA /CC/CW/CT /AC/D6/D7/D8 /D8 /DB /D3/D3/CU /D8/CW/CT /CP/CQ /D3/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D7/CW/D3/D9/D0/CS /D2/D3 /DB /CQ /CT /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS /D3/CQ/D7/D3/D0/CT/D8/CT/BA /CB/CT/CT /CP/D0/D7/D3/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH/BA /A3 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB/A3 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BF/BC± /BF/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BD/BL/BF/BH /D8/D3 /BD/BL/BJ/BD /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A3ω/BD/BL/BH/BD /D8/D3 /BE/BC/BF/BG /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BC/BD/BC± /BF/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A3 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BH± /BE/BH /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BD/BK/BC /D8/D3 /BE/BG/BC /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /B4/D0/D3 /DB /CT/D6 /D1/CP/D7/D7/B5/BJ/BF /D8/D3 /BD/BH/BG /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /B4/CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/B5/BD/BF/BC± /BH/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A3 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6 /C3/A0/BE /A6π/A0/BF /A3ω/A0/BG /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /A3 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BC± /BC. /BC/BG /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ /D8/D3 /BC . /BE/BH /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /B4/D0/D3 /DB /CT/D6 /D1/CP/D7/D7/B5/BC. /BC/BG /D8/D3 /BC . /BD/BH /BD/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /BW/C8/CF /BT /B4/CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BE± /BC. /BC/BF /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BL± /BC. /BC/BF /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CP /D6/CT /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /D8/CW/CT /D8/CW/D6/CT/CT /CQ /CT/D7/D8 /AC/D8/D7/BN /D8/CW/CT /D0/D3 /DB /CT/D6 /D7/D8/CP/D8/CT /D4 /D6/D3/CQ/CP/CQ/D0/DD/CW/CP/D7 /C2≤ /BF/BB/BE/B8 /CP/D2/CS /D8/CW/CT /CW/CX/CV/CW/CT/D6 /D3/D2/CT /D4 /D6/D3/CQ/CP/CQ/D0/DD /CW/CP/D7 /C2≤ /BH/BB/BE/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A3 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /C6/C8 /BU/BL/BF /BK/BH /BT/BA /C6/CP/CZ/CZ /CP/D7/DD /CP/D2 /B4/BV/BX/CA/C6/B5 /C1/C2/C8/BU/CA/BT/C6/BW/CB/CC/BX/CC/BA/BA/BA /BJ/BE /C6/C8 /BU/BF/BL /BD/BF /BT/BA/BT/BA /BU/D6/CP/D2/CS/D7/D8/CT/D8/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BV/BW/BX/BY/B7/B5/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC /BD/BD/BF/BL /BD/BD/BF/BL/BD/BD/BF/BL /BD/BD/BF/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BE/BC/BE/BC/B5 /B8 /A3 /B4/BE/BD/BC/BC/B5 /A3 /B4/BE/BC/BE/BC/B5 /BY/BC/BJ /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BJ /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/C1/D2 /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD/B8 /D2/CT/CT/CS /CU/D3 /D6 /D8/CW/CT /D7/D8/CP/D8/CT /D6/CT/D7/D8/D7 /D7/D3/D0/CT/D0/DD /D3/D2 /CP /D4 /D3/D7/D7/CX/CQ/D0/DD/CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CP/D8 /BD/BA/BJ/BK/BG /BZ/CT/CE / /CR /BA /C0/BX/C5/C1/C6/BZ/B9/CF /BT /CH /BJ/BH /CS/D3 /CT/D7 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT /D8/CW/CX/D7 /D7/D8/CP/D8/CT/BA /BZ/C7/C8 /BT/C4 /BJ/BJ /CS/D3 /CT/D7 /D2/D3/D8 /D2/CT/CT/CS /CX/D8/CX/D2 /CT/CX/D8/CW/CT/D6 /C6 /C3 /D3 /D6 /A6π /BA /CF/CX/D8/CW /D2/CT/DB /C3−/D2 /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7 /CX/D2/CR/D0/D9/CS/CT/CS/B8/BW/BX/BV/C4/BT/C1/CB /BJ/BJ /D7/CT/CT/D7 /CX/D8/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D8/CW/CX/D7 /CP/D2/CS /D3/D8/CW/CT/D6 /D2/CT/DB /CS/CP/D8/CP /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/CX/D2 /BZ/C7/C8 /BT/C4 /BK/BC /CP/D2/CS /D8/CW/CT /D7/D8/CP/D8/CT /CX/D7 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS/BA /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /DB /CT/CP/CZ/D0/DD/D7/D9/D4/D4 /D3 /D6/D8/D7 /CX/D8/BA /A3 /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB/A3 /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BC/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD/BG/BC /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BD/BD/BJ /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BC/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /BW/C8/CF /BT /C3−/D4→ /C3/C6/BE/BC/BE/BC± /BE/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A3 /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BC/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BE/BK /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BD/BI/BJ /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BE/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /BW/C8/CF /BT /C3−/D4→ /C3/C6/BD/BI/BC± /BF/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A3 /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BC/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6 /C3/A0/BE /A6π/A0/BF /A3ω /A3 /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BC/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BC/BH± /BC. /BC/BE /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /BW/C8/CF /BT /C3−/D4→ /C3/C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BH± /BC. /BC/BE /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BC/BE/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BC/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8/BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BV/BX/CA/C6 /BJ/BJ/B9/BD/BI /CH/BA /BW/CT/CR/D0/CP/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/BT/BX/C6/B8 /BV/BX/CA/C6/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /C6/C8 /BU/BL/BD /BD/BE /CA/BA/C2/BA /C0/CT/D1/CX/D2/CV/DB /CP /DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /C6/C8 /BU/BF/BC /BD/BE/BH /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC /A3 /B4/BE/BD/BC/BC/B5 /BZ/BC/BJ /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BJ /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BW/CX/D7/CR/D3/DA/CT/D6/CT/CS /CQ /DD /BV/C7/C7/C4 /BI/BI /CP/D2/CS /CQ /DD /CF /C7/C0/C4 /BI/BI/BA /C5/D3/D7/D8 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7/D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BF /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT /CP/D2/CS /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CC/CW/CT/DD/D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/CW/CX/D7 /CT/D2/D8/D6/DD /D3/D2/D0/DD /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA /C8 /CP /D6/CP/D1/B9/CT/D8/CT/D6/D7 /D3/CU /D4 /CT/CP/CZ/D7 /D7/CT/CT/D2 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CX/D2 /CX/D2/DA/CP /D6/CX/CP/D2/D8/B9/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/B9/D8/CX/D3/D2/D7 /CP /D6/D3/D9/D2/CS /BE/BD/BC/BC /C5/CT/CE /D9/D7/CT/CS /D8/D3 /CQ /CT /D0/CX/D7/D8/CT/CS /CX/D2 /CP /D7/CT/D4/CP /D6/CP/D8/CT /CT/D2/D8/D6/DD /CX/D1/D1/CT/CS/CX/B9/CP/D8/CT/D0/DD /CU/D3/D0/D0/D3 /DB/CX/D2/CV/BA /C1/D8 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7/BD/BJ/BC/BU /BD/BJ/BC/BU/BD/BJ/BC/BU /BD/BJ/BC/BU/BD /B4/BD/BL/BK/BI/B5/BA /A3 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/A3 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BL/BC /D8/D3 /BE/BD/BD/BC /B4 ≈ /BE/BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BL/BC /D8/D3 /BE/BD/BD/BC /B4 ≈ /BE/BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BL/BC /D8/D3 /BE/BD/BD/BC /B4 ≈ /BE/BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BL/BC /D8/D3 /BE/BD/BD/BC /B4 ≈ /BE/BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD/BC/BG± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BC/BI± /BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BD/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BD/BC/BH± /BD/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BE/BD/BD/BH± /BD/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BL/BG /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BC/BL/BG /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BD/BC /D3 /D6/BE /BC /BK /BL /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BJ± /BG/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BH/BC± /BF/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BG/BD± /BF/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BD/BH/BE± /BD/BH /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BK /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BH/BC /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BG/BG /D3 /D6/BF /BC /BE /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BE/BH/DF /BF/BH /B1/A0/BE /A6π ∼ /BH/B1/A0/BF /A3η < /BF/B1/A0/BG /A4/C3 < /BF/B1/A0/BH /A3ω < /BK/B1/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /BD/BC/DF /BE/BC /B1/A0/BJ /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BZ /B9/DB /CP/DA/CT/A0/BK /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BH /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BH /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BE/BH /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BE/BH /D8/D3 /BC . /BF/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BG± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BG± /BC. /BC/BI /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BD± /BC. /BC/BF /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BC± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BE± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BD/BD± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3η /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH/BC± /BC. /BC/BE/BC /CA/BT/BW/BX/CA /BJ/BF /C5/C8/CF /BT /C3−/D4→ /A3η/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BH± /BC. /BC/BD/BK /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /BW/C8/CF /BT /C3−/D4→ /A4/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BC/BF /C5/CD/C4/C4/BX/CA /BI/BL /BU /BW/C8/CF /BT /C3−/D4→ /A4/C3/BC. /BC/BH /CC/CA/C1/C8/C8 /BI/BJ /CA/CE/CD/BX /C3−/D4→ /A4/C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /A3ω /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ/BC /BE/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /BZ/BW/BF/BJ /DB /CP/DA/CT/B7/BC. /BC/BD/BD /BE/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /BZ/BZ/BD/BJ /DB /CP/DA/CT/B7/BC. /BC/BC/BK /BE/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /BZ/BZ/BF/BJ /DB /CP/DA/CT/BC. /BD/BE/BE /D3 /D6/BC. /BD/BH/BG /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BD± /BC. /BC/BG /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /BD/BD/BG/BC /BD/BD/BG/BC/BD/BD/BG/BC /BD/BD/BG/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BE/BD/BC/BC/B5 /B8 /A3 /B4/BE/BD/BD/BC/B5 /B8 /A3 /B4/BE/BF/BE/BH/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG± /BC. /BC/BF /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BE/BD/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BE/BD/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /D8/CW/CT /D8 /DB /D3 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7 /CU/D3/D9/D2/CS/BA /BX/CP/CR/CW /CW/CP/D7 /D8/CW/CT/A3 /B4/BE/BD/BC/BC/B5 /CP/D2/CS /D3/D2/CT /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D6/CT/D7/D3/D2/CP/D2/CR/CT /B4 /C8/BF /D3 /D6 /BY/BH /B5/BA/BE/C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /D8/CW/D6/CT/CT /CU/D3 /D6/BU /BT /BV/BV/BT/CA/C1 /BJ/BJ /CT/D2/D8/D6/CX/CT/D7 /CP /D6/CT /CU/D3 /D6 /D8/CW/D6/CT/CT /CS/CX/AB/CT/D6/CT/D2/D8 /DB /CP/DA/CT/D7/BA/BF/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/CC/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BZ/BF /DB /CP/DA/CT /CX/D7 /BC/BA/BC/BF/BA /A3 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BI /C8/C4 /BD/BJ/BC/BU /BD /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/C1/CC/B7/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /C6/BV /BG/BE/BT /BG/BC/BF /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8/BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BV/BX/CA/C6 /BJ/BJ/B9/BD/BI /CH/BA /BW/CT/CR/D0/CP/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/BT/BX/C6/B8 /BV/BX/CA/C6/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /C6/C8 /BU/BL/BD /BD/BE /CA/BA/C2/BA /C0/CT/D1/CX/D2/CV/DB /CP /DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /C6/C8 /BU/BL/BF /BK/BH /BT/BA /C6/CP/CZ/CZ /CP/D7/DD /CP/D2 /B4/BV/BX/CA/C6/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/CA/BT/BW/BX/CA /BJ/BF /C6/BV /BD/BI/BT /BD/BJ/BK /CA/BA/C3/BA /CA/CP/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /C0/BX/C1/BW/B8 /BV/BX/CA/C6/B7/B5/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BD /C6/C8 /BU/BF/BC /BD/BE/BH /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/C5/CD/C4/C4/BX/CA /BI/BL/BU /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BL/BF/BJ/BE /CA/BA/BT/BA /C5/D9/D0/D0/CT/D6 /B4/C4/CA/C4/B5/CC/CA/C1/C8/C8 /BI/BJ /C6/C8 /BU/BF /BD/BC /CA/BA/BW/BA /CC /D6/CX/D4/D4 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /CB/C4/BT /BV/B8 /BV/BX/CA/C6/B7/B5/BV/C7/C7/C4 /BI/BI /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/CF /C7/C0/C4 /BI/BI /C8/CA/C4 /BD/BJ /BD/BC/BJ /BV/BA/BZ/BA /CF /D3/CW/D0/B8 /BY/BA/CC/BA /CB/D3/D0/D1/CX/D8/DE/B8 /C5/BA/C4/BA /CB/D8/CT/DA/CT/D2/D7/D3/D2 /B4/C4/CA/C4/B5 /C1/C2/C8 /A3 /B4/BE/BD/BD/BC/B5 /BY/BC/BH /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /BT/D0/D0 /D8/CW/CT /D6/CT/CU/CT/D6/CT/D2/CR/CT/D7 /CW/CP/DA/CT/CQ /CT/CT/D2 /D6/CT/D8/CP/CX/D2/CT/CS/BA/CC/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /CX/D2 /D8/CW/CT /BU/CP /D6/DD /D3/D2 /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/B8 /CQ/D9/D8 /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT/CU/D3 /D6 /CX /D8 /CR /D3 /D9 /D0 /CS /CQ/CT /CQ/CT /D8 /D8 /CT /D6 /BA /A3 /B4/BE/BD/BD/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BD/BD/BC/B5 /C5/BT/CB/CB/A3 /B4/BE/BD/BD/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BD/BD/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BL/BC /D8/D3 /BE/BD/BG/BC /B4 ≈ /BE/BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BL/BC /D8/D3 /BE/BD/BG/BC /B4 ≈ /BE/BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BL/BC /D8/D3 /BE/BD/BG/BC /B4 ≈ /BE/BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BL/BC /D8/D3 /BE/BD/BG/BC /B4 ≈ /BE/BD/BD/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BL/BE± /BE/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BE/BH± /BE/BH /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BE/BD/BC/BI± /BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BD/BG/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BD/BC/BC± /BH/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BD/BD/BE± /BJ /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BD/BF/BJ /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BD/BC/BF /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BD/BD/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BD/BD/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BD/BD/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BD/BD/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3 /BE/BH/BC /B4 ≈ /BE/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BG/BH± /BE/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BC± /BF/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BE/BH/BD± /BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BG/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BC/BC± /BH/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BC± /BF/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BE /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BF/BL/BD /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BH/DF /BE/BH /B1/A0/BE /A6π /BD/BC/DF /BG/BC /B1/A0/BF /A3ω /D7/CT/CT/D2/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /BD/BC/DF /BI/BC /B1/A0/BJ /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BE/BD/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BD/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BD/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BD/BD/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3 /BC . /BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BJ± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BJ± /BC. /BC/BI /BE/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BG± /BC. /BC/BD /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/B7/BC. /BE/BC± /BC. /BC/BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BD/BC± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BC. /BD/BD/BE /BD/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3ω/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BJ/BD± /BC. /BC/BE/BH /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BD/BD/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BC/BG /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A3 /B4/BE/BD/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BE/BD/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY /D3 /D9 /D2 /CS /CX /D2/D3 /D2 /CT/D3 /CU/D8 /DB /D3 /CQ /CT/D7/D8 /D7/D3/D0/D9/D8/CX/D3/D2/D7/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CT/D6/D6/D3 /D6 /D3/CU /BC/BA/BI /DB /CP/D7 /CP /D1/CX/D7/D4 /D6/CX/D2/D8/BA/BF/CC/CW/CT /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /BY /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD /CX/D7 /BC/BA/BC/BF/BA /CC/CW/CT /D7/CX/CV/D2 /CW/CT/D6/CT /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS/D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/BG/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/CC/CW/CT /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /C8/BF /CP/D2/CS /BY/BF /DB /CP/DA/CT/D7 /CP /D6/CT /CT/CP/CR/CW /BC/BA/BC/BF/BA /A3 /B4/BE/BD/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BD/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BD/BD/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /C6/BV /BG/BE/BT /BG/BC/BF /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /C6/BV /BF/BJ/BT /BD/BJ/BH /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C6/BT/C3/C3/BT/CB/CH /BT/C6 /BJ/BH /C6/C8 /BU/BL/BF /BK/BH /BT/BA /C6/CP/CZ/CZ /CP/D7/DD /CP/D2 /B4/BV/BX/CA/C6/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8 /A3 /B4/BE/BF/BE/BH/B5 /BW/BC/BF /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /AC/D2/CS/D7 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /DB/CX/D8/CW /CT/CX/D8/CW/CT/D6 /C2 /C8/BP /BF/BB/BE−/D3 /D6 /BF/BB/BE /B7/CX/D2 /CP/CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /C3−/D4→ /A3ω /CU/D6/D3/D1 /BE/BC/BJ/BC/D8/D3 /BE/BG/BF/BI /C5/CT/CE/BA /BT /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8 /D7/CT/D1/CX/B9/CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /CU/D6/D3/D1/D8/CW/D6/CT/D7/CW/D3/D0/CS /D8/D3 /BE/BG/BF/BI /C5/CT/CE /D7/CT/D0/CT/CR/D8/D7 /BF/BB/BE−/BA /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /B4/D7/CP/D1/CT/CV/D6/D3/D9/D4/B5 /CP/D0/D7/D3 /D7/CT/CT/D7 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CX/D2 /CP/D2 /CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/B9/DD/D7/CX/D7 /D3/CU /C3−/D4→ /C3/C6 /CS/CP/D8/CP/B8 /CP/D2/CS /AC/D2/CS/D7 /C2 /C8/BP /BF/BB/BE−/D3 /D6/BF /BB /BE /B7/BA /CC/CW/CT/DD/CP/CV/CP/CX/D2 /D4 /D6/CT/CU/CT/D6 /C2 /C8/BP /BF/BB/BE−/B8 /CQ/D9/D8 /D3/D2/D0/DD /D3/D2 /D8/CW/CT /CQ/CP/D7/CX/D7 /D3/CU /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8/CR/D3/D2/D7/CX/CS/CT/D6/CP/D8/CX/D3/D2/D7/BA /A3 /B4/BE/BF/BE/BH/B5 /C5/BT/CB/CB /A3 /B4/BE/BF/BE/BH/B5 /C5/BT/CB/CB/A3 /B4/BE/BF/BE/BH/B5 /C5/BT/CB/CB /A3 /B4/BE/BF/BE/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BF/BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BE/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BG/BE± /BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BF/BE/BJ± /BE/BC /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BF/BE/BH/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BF/BE/BH/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BF/BE/BH/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BF/BE/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BJ± /BG/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BC± /BG/BC /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C1/C8/CF /BT /C3−/D4→ /A3ω /BD/BD/BG/BD /BD/BD/BG/BD/BD/BD/BG/BD /BD/BD/BG/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B4/BE/BF/BE/BH/B5 /B8 /A3 /B4/BE/BF/BH/BC/B5 /B8 /A3 /B4/BE/BH/BK/BH/B5 /BU/D9/D1/D4/D7 /A3 /B4/BE/BF/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BF/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /C6 /C3/A0/BE /A3ω /A3 /B4/BE/BF/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BF/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BF/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BF/BE/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BL± /BC. /BC/BI /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BE/BH/B5 → /A3ω /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BE/BH/B5 → /A3ω /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BE/BH/B5 → /A3ω /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BE/BH/B5 → /A3ω /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BE /BD/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C1/C8/CF /BT /BW/CB/BF/BF /DB /CP/DA/CT/BC. /BC/BH± /BC. /BC/BE /BD/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /BW/BW/BD/BF /DB /CP/DA/CT/BC. /BC/BK± /BC. /BC/BF /BD/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /BW/BW/BF/BF /DB /CP/DA/CT /A3 /B4/BE/BF/BE/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BE/BF/BE/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C6/D3/D8/CT /D8/CW/CP/D8 /D8/CW/CT /D8/CW/D6/CT/CT /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /CT/D2/D8/D6/CX/CT/D7 /CP /D6/CT /CU/D3 /D6 /D8/CW/D6/CT/CT /CS/CX/AB/CT/D6/CT/D2/D8 /DB /CP/DA/CT/D7/BA /A3 /B4/BE/BF/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BF/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BF/BE/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /C6/BV /BG/BE/BT /BG/BC/BF /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8 /A3 /B4/BE/BF/BH/BC/B5 /C0/BC/BL /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BL /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/BW /BT /CD/C5 /BI/BK /CU/CP/DA/D3 /D6/D7 /C2 /C8/BP/BJ /BB /BE−/D3 /D6/BL /BB /BE /B7/BA /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /CU/CP/DA/D3 /D6/D7 /BL/BB/BE /B7/BA/C4/BT/CB/C1/C6/CB/C3/C1 /BJ/BD /D7/D9/CV/CV/CT/D7/D8/D7 /D8/CW/D6/CT/CT /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2 /D9/D7/CX/D2/CV /CP /C8 /D3/D1/CT/D6/D3/D2/B7 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /D1/D3 /CS/CT/D0/BA /CC/CW/CT/D6/CT /CP /D6/CT /D2/D3 /DB /CP/D0/D7/D3 /D8/CW/D6/CT/CT /CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/B9/D1/CT/D2/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /BV/D3/D0/D0/CT/CV/CT /CS/CT /BY /D6/CP/D2/CR/CT/B9/CB/CP/CR/D0/CP /DD /CV/D6/D3/D9/D4/B8 /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ/B8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ/B8 /CP/D2/CS /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK/B8 /DB/CW/CX/CR/CW /AC/D2/CS /BL/BB/BE /B7/CX/D2 /CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /C3/C6→ /A6π /B8 /A3ω /B8 /CP/D2/CS /C6 /C3 /BA /A3 /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CB/A3 /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CB /A3 /B4/BE/BF/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BF/BG/BC /D8/D3 /BE/BF/BJ/BC /B4 ≈ /BE/BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BG/BC /D8/D3 /BE/BF/BJ/BC /B4 ≈ /BE/BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BG/BC /D8/D3 /BE/BF/BJ/BC /B4 ≈ /BE/BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BF/BG/BC /D8/D3 /BE/BF/BJ/BC /B4 ≈ /BE/BF/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BJ/BC± /BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BF/BI/BH± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BF/BH/BK± /BI /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF/BJ/BE /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BE/BF/BG/BG± /BD/BH /BV/C7/C7/C4 /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BE/BF/BI/BC± /BE/BC /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BE/BF/BG/BC± /BJ /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0 /A3 /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BF/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BC /D8/D3 /BE/BH/BC /B4 ≈ /BD/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BG± /BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BD/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/BF/BE/BG± /BF/BC /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BH/BJ /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω/BD/BL/BC /BV/C7/C7/C4 /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BH/BH /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BD/BG/BC± /BE/BC /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0 /A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 ∼ /BD/BE /B1/A0/BE /A6π ∼ /BD/BC /B1/A0/BF /A3ω/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A3 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BF/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ∼ /BC. /BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ∼ /BC. /BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ∼ /BC. /BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ∼ /BC. /BD/BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BE± /BC. /BC/BG /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BD± /BC. /BC/BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A3 /B4/BE/BF/BH/BC/B5 → /A3ω /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BH /BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3ω /A3 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BF/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /C6/BV /BG/BE/BT /BG/BC/BF /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT /BV/BV/BT/CA/C1 /BJ/BJ /C6/BV /BG/BD/BT /BL/BI /BU/BA /BU/CP/CR/CR/CP /D6/CX /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /C6/BV /BF/BJ/BT /BD/BJ/BH /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/C4/BT/CB/C1/C6/CB/C3/C1 /BJ/BD /C6/C8 /BU/BE/BL /BD/BE/BH /CC/BA/BT/BA /C4/CP/D7/CX/D2/D7/CZ/CX /B4/BX/BY/C1/B5 /C1/C2/C8/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /C8/C4 /BF/BD/BU /BD/BH/BE /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5/BV/C7/C7/C4 /BJ/BC /C8/CA /BW/BD /BD/BK/BK/BJ /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BT/D0/D7/D3 /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C4/CD /BJ/BC /C8/CA /BW/BE /BD/BK/BG/BI /BW/BA/BV/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B5/BU/CD/BZ/BZ /BI/BK /C8/CA /BD/BI/BK /BD/BG/BI/BI /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/C1/CA/C5/B8 /BV/BT /CE/BX/B5 /C1/BW /BT /CD/C5 /BI/BK /C6/C8 /BU/BJ /BD/BL /BV/BA /BW/CP/D9/D1 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5 /C2/C8 /A3 /B4/BE/BH/BK/BH/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /A3 /B4/BE/BH/BK/BH/B5 /C5/BT/CB/CB /A3 /B4/BE/BH/BK/BH/B5 /C5/BT/CB/CB/A3 /B4/BE/BH/BK/BH/B5 /C5/BT/CB/CB /A3 /B4/BE/BH/BK/BH/B5 /C5/BT/CB/CB/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BH/BK/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BH/BK/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BH/BK/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BH/BK/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BH/BK/BH± /BG/BH /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BE/BH/BF/BC± /BE/BH /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗ /A3 /B4/BE/BH/BK/BH/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BH/BK/BH/B5 /CF/C1/BW/CC/C0/A3 /B4/BE/BH/BK/BH/B5 /CF/C1/BW/CC/C0 /A3 /B4/BE/BH/BK/BH/B5 /CF/C1/BW/CC/C0/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BC /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BD/BH/BC /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗ /A3 /B4/BE/BH/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B4/BE/BH/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/C5/D3 /CS/CT /A0/BD /C6 /C3 /A3 /B4/BE/BH/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BH/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /B4/BE/BH/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /B4/BE/BH/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/C2 /CX/D7 /D2/D3/D8 /CZ/D2/D3 /DB/D2/B8 /D7/D3 /D3/D2/D0/DD /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /CR/CP/D2 /CQ /CT /CV/CX/DA/CT/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BC. /BD/BE± /BC. /BD/BE /BD/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT /A3 /B4/BE/BH/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A3 /B4/BE/BH/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/BD/CC/CW/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /CP/D8 /D8/CW/CT /CT/D2/CS /D3/CU /D8/CW/CT /D6/CT/CV/CX/D3/D2 /CP/D2/CP/D0/DD/DE/CT/CS /DG /D2/D3 /CR/D0/CT/CP /D6 /D7/CX/CV/D2/CP/D0/BA /A3 /B4/BE/BH/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B4/BE/BH/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B4/BE/BH/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/B4/BU/CD/C5/C8/CB/B5 /B4/BU/CD/C5/C8/CB/B5/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BT/D0/D7/D3 /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /C8/C4 /BF/BD/BU /BD/BH/BE /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5/C4/CD /BJ/BC /C8/CA /BW/BE /BD/BK/BG/BI /BW/BA/BV/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B5 /BD/BD/BG/BE /BD/BD/BG/BE/BD/BD/BG/BE /BD/BD/BG/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B7 /A6 /BU/BT/CA/CH/C7/C6/CB /A6 /BU/BT/CA/CH/C7/C6/CB/A6 /BU/BT/CA/CH/C7/C6/CB /A6 /BU/BT/CA/CH/C7/C6/CB/B4 /CB /BP− /BD/B8 /C1 /BP /BD/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BD/B5/B4 /CB /BP− /BD/B8 /C1 /BP /BD/B5 /B4 /CB /BP− /BD/B8 /C1 /BP /BD/B5/A6 /B7/BP /D9/D9/D7 /B8 /A6 /BC/BP /D9/CS/D7 /B8 /A6−/BP /CS/CS/D7 /A6 /B7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D6/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CB/CT/CT /D3/D9/D6 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA /A6 /B7/C5/BT/CB/CB /A6 /B7/C5/BT/CB/CB/A6 /B7/C5/BT/CB/CB /A6 /B7/C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /A6 /B7/B8 /A6 /BC/B8 /A6−/B8 /CP/D2/CS /A3 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BK/BL. /BF/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BD/BK/BL. /BF/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD/BD/BK/BL. /BF/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD/BD/BK/BL. /BF/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA/BD/BD/BK/BL. /BF/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BK/BL. /BF/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BK/BL. /BF/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BK/BL. /BF/BJ± /BC. /BC/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3/CU/BD /BA /BK /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BD/BD/BK/BL. /BF/BF± /BC. /BC/BG /BI/BC/BJ /BD/BU/C7/C0/C5 /BJ/BE /BX/C5/CD/C4/BD/BD/BK/BL. /BD/BI± /BC. /BD/BE /C0/CH/C5/BT/C6 /BI/BJ /C0/BX/BU/BV/BD/BD/BK/BL. /BI/BD± /BC. /BC/BK /BG/BE/BC/BH /CB/BV/C0/C5/C1/BW/CC /BI/BH /C0/BU/BV /CB/CT/CT /D2/D3/D8/CT /DB/CX/D8/CW /A3 /D1/CP/D7/D7/BD/BD/BK/BL. /BG/BK± /BC. /BE/BE /BH/BK /BE/BU/C0/C7 /CF/C5/C1/C3 /BI/BG /BX/C5/CD/C4/BD/BD/BK/BL. /BF/BK± /BC. /BD/BH /BD/BG/BG /BE/BU/BT/CA/C3/BT/CB /BI/BF /BX/C5/CD/C4/BD/BU/C7/C0/C5 /BJ/BE /CX/D7 /D9/D4 /CS/CP/D8/CT/CS /DB/CX/D8/CW /D3/D9/D6 /BD/BL/BJ/BF /C3−/B8π−/B8 /CP/D2/CSπ /BC/D1/CP/D7/D7/CT/D7 /B4/CA/CT/DA/CX/CT/DB/D7 /D3/CU /C5/D3/CS/CT/D6/D2/C8/CW/DD/D7/CX/CR/D7 /BG/BH /BG/BH/BG/BH /BG/BH/CB/BD /B4/BD/BL/BJ/BF/B5/B5/BA/BE/CC/CW/CT/D7/CT /D1/CP/D7/D7/CT/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D6/CP/CX/D7/CT/CS /BF/BC /CZ /CT/CE /D8/D3/D8/CP/CZ /CT /CX/D2/D8/D3/CP/CR/CR/D3 /D9/D2/D8 /CP /BG/BI /CZ /CT/CE /CX/D2/CR/D6/CT/CP/D7/CT /CX/D2 /D8/CW/CT/D4 /D6/D3/D8/D3/D2 /D1/CP/D7/D7 /CP/D2/CS /CP /BE/BD /CZ /CT/CE /CS/CT/CR/D6/CT/CP/D7/CT /CX/D2 /D8/CW/CT π /BC/D1/CP/D7/D7 /B4/D2/D3/D8/CT /CP/CS/CS/CT/CS /BD/BL/BI/BJ /CT/CS/CX/D8/CX/D3/D2/B8 /CA/CT/DA/CX/CT/DB/D7/D3/CU /C5/D3 /CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BF/BL /BF/BL/BF/BL /BF/BL/BD /B4/BD/BL/BI/BJ/B5/B5/BA WEIGHTED AVERAGE 1189.37 ±0.06 (Error scaled by 1.8) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. BARKAS 63 EMUL 0.0BHOWMIK 64 EMUL 0.2SCHMIDT 65 HBC 8.9HYMAN 67 HEBC 3.1BOHM 72 EMUL 1.0χ2 13.3 (Confidence Level = 0.010) 1189 1189.4 1189.8 1190.2/A6 /B7/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /A6 /B7/C5/BX/BT/C6 /C4/C1/BY/BX /A6 /B7/C5/BX/BT/C6 /C4/C1/BY/BX/A6 /B7/C5/BX/BT/C6 /C4/C1/BY/BX /A6 /B7/C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CU/CT/DB /CT/D6 /D8/CW/CP/D2 /BD/BC/BC/BC /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BC/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BK/BC/BD/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BC/BD/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BC/BD/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BK/BC/BD/BK± /BC. /BC/BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BK/BC/BF/BK± /BC. /BC/BC/BG/BC± /BC. /BC/BC/BD/BG /BU/BT/CA/BU/C7/CB/BT /BC/BC /BX/BJ/BI/BD /CW/DD/D4 /CT/D6/D3/D2/D7/B8 /BF/BJ/BH /BZ/CT/CE/BC. /BK/BC/BG/BF± /BC. /BC/BC/BK/BC± /BC. /BC/BC/BD/BG /BF/BU/BT/CA/BU/C7/CB/BT /BC/BC /BX/BJ/BI/BD /CW/DD/D4 /CT/D6/D3/D2/D7/B8 /BF/BJ/BH /BZ/CT/CE/BC. /BJ/BL/BK± /BC. /BC/BC/BH /BF/BC/CZ /C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /C0/BU/BV /C3−/D4 /BC/BA/BG/BE/DF/BC/BA/BH/BZ/CT/CE/ /CR/BC. /BK/BC/BJ± /BC. /BC/BD/BF /BH/BJ/BD/BL /BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BI /C0/BU/BV /C3−/D4 /BD/DF/BD/BA/BG /BZ/CT/CE / /CR/BC. /BJ/BL/BH± /BC. /BC/BD/BC /BE/BC/CZ /BX/C1/CB/BX/C4/BX /BJ/BC /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BK/BC/BF± /BC. /BC/BC/BK /BD/BC/BI/BI/BG /BU/BT/CA/C4/C7/CD/CC /BT /CD/BW /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG/DF/BD/BA/BE/BZ/CT/CE/ /CR/BC. /BK/BF± /BC. /BC/BF/BE /BD/BF/BC/BC /BG/BV/C0/BT/C6/BZ /BI/BI /C0/BU/BV/BF/CC/CW/CX/D7 /CX/D7 /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /A6−/D0/CX/CU/CT/D8/CX/D1/CT/BA /C0/CT/D6/CT /DB /CT /CP/D7/D7/D9/D1/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BN /D7/CT/CT /CQ /CT/D0/D3 /DB/CU/D3 /D6 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2/CP/D0 /A6 /B7/B9 /A6−/D0/CX/CU/CT/D8/CX/D1/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /BU/BT/CA/BU/C7/CB/BT /BC/BC/BA/BG/CF /CT /CW/CP/DA/CT /CX/D2/CR/D6/CT/CP/D7/CT/CS /D8/CW/CT /BV/C0/BT/C6/BZ /BI/BI /CT/D6/D6/D3 /D6 /D3/CU /BC/BA/BC/BD/BK/BN /D7/CT/CT /D3/D9/D6 /BD/BL/BJ/BC /CT/CS/CX/D8/CX/D3/D2/B8 /CA/CT/DA/CX/CT/DB/D7 /D3/CU/C5/D3/CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BG/BE /BG/BE/BG/BE /BG/BE/BK/BJ /B4/BD/BL/BJ/BC/B5/BA /B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7 /B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7 /B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7 /B4τ/A6 /B7−τ /A6− /B5/BBτ/A6 /B7/BT/D8 /CT /D7 /D8/D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B4− /BI± /BD/BE /B5× /BD/BC− /BG/B4− /BI± /BD/BE /B5× /BD/BC− /BG/B4− /BI± /BD/BE /B5× /BD/BC− /BG/B4− /BI± /BD/BE /B5× /BD/BC− /BG/BU/BT/CA/BU/C7/CB/BT /BC/BC /BX/BJ/BI/BD /CW/DD/D4 /CT/D6/D3/D2/D7/B8 /BF/BJ/BH /BZ/CT/CE /A6 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A6 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A6 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A6 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA /C5/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6≥ /BC. /BDµ/C6 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4µN /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG/BH/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BH/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG/BH/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG/BH/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BE. /BG/BI/BD/BF± /BC. /BC/BC/BF/BG± /BC. /BC/BC/BG/BC /BE/BH/BC/CZ /C5/C7/CA/BX/C4/C7/CB /BL/BF /CB/C8/BX/BV /D4 /BV/D9 /BK/BC/BC /BZ/CT/CE/BE. /BG/BE/BK± /BC. /BC/BF/BI± /BC. /BC/BC/BJ /BD/BE/CZ /BH/C5/C7/CA/BX/C4/C7/CB /BL/BF /CB/C8/BX/BV /D4 /BV/D9 /BK/BC/BC /BZ/CT/CE/BE. /BG/BJ/BL± /BC. /BC/BD/BE± /BC. /BC/BE/BE /BD/BF/BJ/CZ /CF/C1/C4/C3/C1/C6/CB/C7/C6 /BK/BJ /CB/C8/BX/BV /D4 /BU/CT /BG/BC/BC /BZ/CT/CE/BE. /BG/BC/BG/BC± /BC. /BC/BD/BL/BK /BG/BG/CZ /BI/BT/C6/C3/BX/C6/BU/CA/BT/BA/BA/BA /BK/BF /BV/C6/CC/CA /D4 /BV/D9 /BG/BC/BC /BZ/CT/CE/BH/CF /CT /CP/D7/D7/D9/D1/CT /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BM /D8/CW/CX/D7 /CX/D7 /B4/D1/CX/D2/D9/D7/B5 /D8/CW/CT /A6−/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CP/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CQ /DD/C5/C7/CA/BX/C4/C7/CB /BL/BF/BA /CB/CT/CT /CQ /CT/D0/D3 /DB/CU /D3 /D6 /D8/CW/CT /D1/D3/D1/CT/D2/D8 /CS/CX/AB/CT/D6/CT/D2/CR/CT /D8/CT/D7/D8/CX/D2/CV /BV/C8/CC /BA/BI/BT/C6/C3/BX/C6/BU/CA/BT/C6/BW/CC /BK/BF /CV/CX/DA/CT/D7 /D8/CW/CT /DA/CP/D0/D9/CT /BE . /BF/BK± /BC. /BC/BEµ/C6 /BA /C5/C7/CA/BX/C4/C7/CB /BL/BF /D9/D7/CT/D7 /D8/CW/CT /D7/CP/D1/CT/CW/DD/D4 /CT/D6/D3/D2 /D1/CP/CV/D2/CT/D8 /CP/D2/CS /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CS /CR/D0/CP/CX/D1/D7 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /D8/CW/CT /AC/CT/D0/CS /CX/D2/D8/CT/CV/D6/CP/D0 /CQ /CT/D8/D8/CT/D6/B8 /D0/CT/CP/CS/CX/D2/CV /D8/D3/D8/CW/CT /D6/CT/DA/CX/D7/CT/CS /DA/CP/D0/D9/CT /CV/CX/DA/CT/D2 /CW/CT/D6/CT/BA WEIGHTED AVERAGE 2.458 ±0.010 (Error scaled by 2.1) ANKENBRA... 83 CNTR 7.4WILKINSON 87 SPEC 0.7MORELOS 93 SPECMORELOS 93 SPEC 0.4χ2 8.5 (Confidence Level = 0.014) 2.35 2.4 2.45 2.5 2.55 2.6/A6 /B7/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /B4 µ/C6 /B5 /B4µ/A6 /B7 /B7µ /A6− /B5/slashbig µ/A6 /B7 /B4µ/A6 /B7 /B7µ /A6− /B5/slashbig µ/A6 /B7 /B4µ/A6 /B7 /B7µ /A6− /B5/slashbig µ/A6 /B7 /B4µ/A6 /B7 /B7µ /A6− /B5/slashbig µ/A6 /B7/BT /D8/CT/D7/D8 /D3/CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BG± /BC. /BC/BD/BH /BC. /BC/BD/BG± /BC. /BC/BD/BH/BC. /BC/BD/BG± /BC. /BC/BD/BH /BC. /BC/BD/BG± /BC. /BC/BD/BH /BJ/C5/C7/CA/BX/C4/C7/CB /BL/BF /CB/C8/BX/BV /D4 /BV/D9 /BK/BC/BC /BZ/CT/CE/BJ/CC/CW/CX/D7 /CX/D7 /D3/D9/D6 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /C5/C7/CA/BX/C4/C7/CB /BL/BF /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /A6 /B7/CP/D2/CS /A6−/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /CV/CX/DA/CT/D2 /CP/CQ /D3/DA/CT/BA /CC/CW/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D3/D2µ /A6− /CS/D3/D1/CX/D2/CP/D8/CT/D7 /D8/CW/CT /CT/D6/D6/D3 /D6 /CW/CT/D6/CT/BA /A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /D4π /BC/B4/BH/BD. /BH/BJ± /BC. /BF/BC/B5 /B1/A0/BE /D2π /B7/B4/BG/BK. /BF/BD± /BC. /BF/BC/B5 /B1/A0/BF /D4γ /B4 /BD. /BE/BF± /BC. /BC/BH/B5× /BD/BC− /BF/A0/BG /D2π /B7γ /CJ /CP /CL /B4 /BG. /BH± /BC. /BH /B5× /BD/BC− /BG/A0/BH /A3/CT /B7ν/CT /B4 /BE. /BC± /BC. /BH /B5× /BD/BC− /BH/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BD/DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8 /B4 /CB/BD /B5 /D1/D3 /CS/CT/D7/A0/BI /D2/CT /B7ν/CT /CB/C9 < /BH × /BD/BC− /BI/BL/BC/B1/A0/BJ /D2µ /B7νµ /CB/C9 < /BF. /BC × /BD/BC− /BH/BL/BC/B1/A0/BK /D4/CT /B7/CT−/CB/BD < /BJ × /BD/BC− /BI/A0/BL /D4µ /B7µ−/CB/BD /B4 /BL /B7/BL − /BK /B5× /BD/BC− /BK/CJ /CP /CL /CB/CT/CT /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB/CU /D3 /D6 /D8/CW/CT /D4/CX/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D6/CP/D2/CV/CT /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BE /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BG /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BF/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BJ/BA/BJ /CU/D3 /D6 /BD/BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BD/BC/BC/DC/BF /BD/BE− /BD/BG /DC/BD /DC/BE /BD/BD/BG/BF /BD/BD/BG/BF/BD/BD/BG/BF 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/BY/C1/CC/BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BY/C1/CC /BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BY/C1/CC/BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BK/BF/BI± /BC. /BC/BC/BF/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BK/BE/BK± /BC. /BC/BC/BF/BI /BD/BC/CZ /BK/C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /C0/BU/BV /C3−/D4 /BC/BA/BG/BE/DF /BC/BA/BH /BZ/CT/CE / /CR/BC. /BG/BK/BK± /BC. /BC/BC/BK /BD/BK/BI/BD /C6/C7 /CF /BT/C3 /BJ/BK /C0/BU/BV/BC. /BG/BK/BG± /BC. /BC/BD/BH /BH/BF/BJ /CC/C7 /CE/BX/BX /BJ/BD /BX/C5/CD/C4/BC. /BG/BK/BK± /BC. /BC/BD/BC /BD/BF/BF/BD /BU/BT/CA/C4/C7/CD/CC /BT /CD/BW /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG/DF /BD/BA/BE /BZ/CT/CE / /CR/BC. /BG/BI± /BC. /BC/BE /BH/BF/BG /BV/C0/BT/C6/BZ /BI/BI /C0/BU/BV/BC. /BG/BL/BC± /BC. /BC/BE/BG /BF/BC/BK /C0/CD/C5/C8/C0/CA/BX/CH /BI/BE /C0/BU/BV/BK/C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /CP/CR/D8/D9/CP/D0/D0/DD /CV/CX/DA/CT/D7 /A0/B4 /D4π /BC/B5/slashbig/A0/B4/D8/D3/D8/CP/D0/B5 /BP /BC . /BH/BD/BJ/BE± /BC. /BC/BC/BF/BI/BA/A0/parenleftbig/D4γ/parenrightbig/BB/A0/parenleftbig/D4π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/D4γ/parenrightbig/BB/A0/parenleftbig/D4π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/D4γ/parenrightbig/BB/A0/parenleftbig/D4π /BC/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/D4γ/parenrightbig/BB/A0/parenleftbig/D4π /BC/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC /BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BY/C1/CC/BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BF/BK± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BF/BE± /BC. /BD/BD± /BC. /BD/BC /BF/BE/CZ /CC/C1/C5/C5 /BL/BH /BX/BJ/BI/BD /A6 /B7/BF/BJ/BH /BZ/CT/CE/BE. /BK/BD± /BC. /BF/BL /B7/BC. /BE/BD − /BC. /BG/BF /BG/BC/BK /C0/BX/CB/CB/BX/CH /BK/BL /BV/C6/CC/CA /C3−/D4→ /A6 /B7π−/CP/D8/D6/CT/D7/D8/BE. /BH/BE± /BC. /BE/BK /BD/BL/BC /BL/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BK/BJ /BV/C6/CC/CA π /B7/D4→ /A6 /B7/C3 /B7/BE. /BG/BI /B7/BC. /BF/BC − /BC. /BF/BH /BD/BH/BH /BU/C1/BT /BZ/C1 /BK/BH /BV/C6/CC/CA /BV/BX/CA/C6 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BE. /BD/BD± /BC. /BF/BK /BG/BI /C5/BT/C6/CI /BK/BC /C0/BU/BV /C3−/D4→ /A6 /B7π−/BE. /BD± /BC. /BF /BG/BH /BT/C6/BZ /BI/BL /BU /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BE. /BJ/BI± /BC. /BH/BD /BF/BD /BZ/BX/CA/CB/C0/CF/C1/C6 /BI/BL /BU /C0/BU/BV K−p→ /A6 /B7π−/BF. /BJ± /BC. /BK /BE/BG /BU/BT/CI/C1/C6 /BI/BH /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BL/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BK/BJ 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/BD/BC/BC. /BL/BF± /BC. /BD/BC /BC. /BL/BF± /BC. /BD/BC/BD/BK/BC /BX/BU/BX/C6/C0/C7/C0 /BJ/BF /C0/BU/BV π /B7< /BD/BH/BC /C5/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BJ± /BC. /BC/BH /BE/BL /BT/C6/BZ /BI/BL /BU /C0/BU/BV π /B7< /BD/BD/BC /C5/CT/CE / /CR ∼ /BD. /BK /BU/BT/CI/C1/C6 /BI/BH /BU /C0/BU/BV π /B7< /BD/BD/BI /C5/CT/CE / /CR/A0/parenleftbig/A3/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A3/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A3/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A3/CT /B7ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BH/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX 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/CR/D9/D6/D6/CT/D2/D8/B8 /CQ/D9/D8 /CP/D0/D7/D3/CP/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BI /B7/BI. /BI − /BH. /BG± /BH. /BH /BK. /BI /B7/BI. /BI − /BH. /BG± /BH. /BH/BK. /BI /B7/BI. /BI − /BH. /BG± /BH. /BH /BK. /BI /B7/BI. /BI − /BH. /BG± /BH. /BH/BF /BD/BG/C8 /BT/CA/C3 /BC/BH /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE/BD/BG/CC/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D8/CW/CT /D8/CW/D6/CT/CT /CS/CX/D1/D9/D3/D2/D7 /D3/CU /C8 /BT/CA/C3 /BC/BH /CP /D6/CT /DB/CX/D8/CW/CX/D2 /BD /C5/CT/CE /D3/CU /D3/D2/CT /CP/D2/D3/D8/CW/CT/D6/B8 /D4 /CT/D6/CW/CP/D4/D7/CX/D2/CS/CX/CR/CP/D8/CX/D2/CV /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /CP /D2/CT/DB /D7/D8/CP/D8/CT /C8 /BC/DB/CX/D8/CW /D1/CP/D7/D7 /BE/BD/BG . /BF± /BC. /BH /C5/CT/CE/BA /C1/D2 /D8/CW/CP/D8 /CR/CP/D7/CT/B8 /D8/CW/CT/CS/CT/CR/CP /DD/CX /D7 /A6 /B7→ /D4/C8 /BC/B8 /C8 /BC→µ /B7µ−/B8 /DB/CX/D8/CW /CP /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /B4/BF . /BD /B7/BE. /BG − /BD. /BL± /BD. /BH/B5×/BD/BC− /BK/BA /A0/parenleftbig/A6 /B7→ /D2/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/CT− ν/CT/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/CT− ν/CT/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/CT− ν/CT/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/CT− ν/CT/parenrightbig/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BC/BL /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BC/BL /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BC/BL /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BC/BL /C7/CD/CA /C4/C1/C5/C1/CC/C7/D9/D6 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/B8 /D9/D7/CX/D2/CV /A0/parenleftbig/D2/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/D2π /B7/parenrightbig/CP/CQ /D3/DA/CT/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BD/BL /BL/BC /BC /BX/BU/BX/C6/C0/C7/C0 /BJ/BG /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8 < /BC. /BC/BD/BK /BL/BC /BC /CB/BX/BV/C0/C1/B9/CI/C7/CA/C6 /BJ/BF /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8 < /BC. /BD/BE /BL/BH /BC /BV/C7/C4/BX /BJ/BD /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8 < /BC. /BC/BF /BL/BC /BC /BX/C1/CB/BX/C4/BX /BI/BL /BU /C0/BU/BV /CB/CT/CT /BX/BU/BX/C6/C0/C7/C0 /BJ/BG/A0/parenleftbig/A6 /B7→ /D2µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A6−→ /D2µ− νµ/parenrightbig/A0/parenleftbig/A6 /B7→ /D2µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A6−→ /D2µ− νµ/parenrightbig/A0/parenleftbig/A6 /B7→ /D2µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A6−→ /D2µ− νµ/parenrightbig/A0/parenleftbig/A6 /B7→ /D2µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A6−→ /D2µ− νµ/parenrightbig/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD/BE /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BD/BE /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BD/BE /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BD/BE /C7/CD/CA /C4/C1/C5/C1/CC/C7/D9/D6 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/B8 /D9/D7/CX/D2/CV /A0/parenleftbig/D2µ /B7νµ/parenrightbig/BB/A0/parenleftbig/D2π /B7/parenrightbig/CP/CQ /D3/DA/CT/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BI /B7/BC. /BC/BG/BH − /BC. /BC/BF /BE /BX/C1/CB/BX/C4/BX /BI/BL /BU /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig/A0/parenleftbig/A6 /B7→ /D2/lscript /B7ν/parenrightbig/BB/A0/parenleftbig/A6−→ /D2/lscript− ν/parenrightbig/CC /CT/D7/D8 /D3/CU /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC. /BC/BG/BF /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BG/BF /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BG/BF /C7/CD/CA /C4/C1/C5/C1/CC< /BC. /BC/BG/BF /C7/CD/CA /C4/C1/C5/C1/CC/C7/D9/D6 /BL/BC/B1 /BV/C4 /D0/CX/D1/CX/D8/B8 /D9/D7/CX/D2/CV/bracketleftBig/A0/parenleftbig/D2/CT /B7ν/CT/parenrightbig/B7/A0/parenleftbig/D2µ /B7νµ/parenrightbig/bracketrightBig/BB/A0/parenleftbig/D2π /B7/parenrightbig/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BK /BD /C6/C7/CA/CC/C7/C6 /BI/BL /C0/BU/BV < /BC. /BC/BF/BG /BC /BU/BT /BZ/BZ/BX/CC/CC /BI/BJ /C0/BU/BV /A6 /B7/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A6 /B7/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/A6 /B7/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A6 /B7/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA /BT/CU/CT/DB /CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA α/BC /BY /C7/CA /A6 /B7→ /D4π /BCα/BC /BY /C7/CA /A6 /B7→ /D4π /BCα/BC /BY /C7/CA /A6 /B7→ /D4π /BCα/BC /BY /C7/CA /A6 /B7→ /D4π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BH /C7/CD/CA /BY/C1/CC − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BK/BC /B7/BC. /BC/BD/BJ − /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BG/BH /B7/BC. /BC/BH/BH − /BC. /BC/BG/BE /BD/BE/BH/BL /BD/BH/C4/C1/C8/C5/BT/C6 /BJ/BF /C7/CB/C8/C3 π /B7/D4→ /A6 /B7 − /BC. /BL/BG/BC± /BC. /BC/BG/BH /BD/BI/CZ /BU/BX/C4/C4/BT/C5/CH /BJ/BE /BT/CB/C8/C3 π /B7/D4→ /A6 /B7/C3 /B7 − /BC. /BL/BK /B7/BC. /BC/BH − /BC. /BC/BE /BD/BF/BF/BH /BD/BI/C0/BT/CA/CA/C1/CB /BJ/BC /C7/CB/C8/C3 π /B7/D4→ /A6 /B7/C3 /B7 − /BC. /BL/BL/BL± /BC. /BC/BE/BE /BF/BE/CZ /BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR/BD/BH/BW/CT/CR/CP /DD/D4 /D6/D3/D8/D3/D2/D7 /D7/CR/CP/D8/D8/CT/D6/CT/CS /D3/AB /CP/D0/D9/D1/CX/D2/D9/D1/BA/BD/BI/BW/CT/CR/CP /DD/D4 /D6/D3/D8/D3/D2/D7 /D7/CR/CP/D8/D8/CT/D6/CT/CS /D3/AB /CR/CP /D6/CQ /D3/D2/BA φ/BC /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D4π /BC/B4/D8/CP/D2φ/BC /BPβ /BBγ /B5 φ/BC /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D4π /BC/B4/D8/CP/D2φ/BC /BPβ /BBγ /B5 φ/BC /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D4π /BC/B4/D8/CP/D2φ/BC /BPβ /BBγ /B5 φ/BC /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D4π /BC/B4/D8/CP/D2φ/BC /BPβ /BBγ /B5/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BI± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI± /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BK. /BD /B7/BF /BH. /BJ − /BF/BJ. /BD /BD/BE/BH/BL /BD/BJ/C4/C1/C8/C5/BT/C6 /BJ/BF /C7/CB/C8/C3 π /B7/D4→ /A6 /B7/C3 /B7/BE/BE± /BL/BC /BD/BK/C0/BT/CA/CA/C1/CB /BJ/BC /C7/CB/C8/C3 π /B7/D4→ /A6 /B7/C3 /B7/BD/BJ/BW/CT/CR/CP /DD/D4 /D6/D3/D8/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CT/CS /D3/AB /CP/D0/D9/D1/CX/D2/D9/D1/BA/BD/BK/BW/CT/CR/CP /DD/D4 /D6/D3/D8/D3/D2/D7 /D7/CR/CP/D8/D8/CT/D6/CT/CS /D3/AB /CR/CP /D6/CQ /D3/D2/BA α/B7 /BBα/BC α/B7 /BBα/BC α/B7 /BBα/BC α/B7 /BBα/BC/C7/D0/CS/CT/D6 /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI/BL± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BI/BL± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BI/BL± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BI/BL± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC − /BC. /BC/BJ/BF± /BC. /BC/BE/BD − /BC. /BC/BJ/BF± /BC. /BC/BE/BD − /BC. /BC/BJ/BF± /BC. /BC/BE/BD − /BC. /BC/BJ/BF± /BC. /BC/BE/BD/BE/BF/CZ /C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /C0/BU/BV /C3−/D4 /BC/BA/BG/BE/DF /BC/BA/BH /BZ/CT/CE / /CR α/B7 /BY /C7/CA /A6 /B7→ /D2π /B7α/B7 /BY /C7/CA /A6 /B7→ /D2π /B7α/B7 /BY /C7/CA /A6 /B7→ /D2π /B7α/B7 /BY /C7/CA /A6 /B7→ /D2π /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC /BC. /BC/BI/BK± /BC. /BC/BD/BF /C7/CD/CA /BY/C1/CC/BC. /BC/BI/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BI/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BI/BI± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BJ± /BC. /BC/BG/BL /BG/BD/BC/BD /BU/BX/CA/C4/BX/CH /BJ/BC /BU /C0/BU/BV/BC. /BC/BI/BL± /BC. /BC/BD/BJ /BF/BH/CZ /BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR φ/B7 /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D2π /B7/B4/D8/CP/D2φ/B7 /BPβ /BBγ /B5 φ/B7 /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D2π /B7/B4/D8/CP/D2φ/B7 /BPβ /BBγ /B5 φ/B7 /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D2π /B7/B4/D8/CP/D2φ/B7 /BPβ /BBγ /B5 φ/B7 /BT/C6/BZ/C4/BX /BY /C7/CA /A6 /B7→ /D2π /B7/B4/D8/CP/D2φ/B7 /BPβ /BBγ /B5/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ± /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ± /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ± /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ± /BE/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BD/BK/BG± /BE/BG /BD/BC/BH/BG /BD/BL/BU/BX/CA/C4/BX/CH /BJ/BC /BU /C0/BU/BV/BD/BG/BF± /BE/BL /BH/BI/BC /BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /BU /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR/BD/BL/BV/CW/CP/D2/CV/CT/CS /CU/D6/D3/D1 /BD/BJ/BI /D8/D3 /BD/BK/BG◦/D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /D7/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA αγ /BY /C7/CA /A6 /B7→ /D4γ αγ /BY /C7/CA /A6 /B7→ /D4γ αγ /BY /C7/CA /A6 /B7→ /D4γ αγ /BY /C7/CA /A6 /B7→ /D4γ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BE/BC± /BC. /BC/BK/BI± /BC. /BC/BG/BH /BF/BH/CZ /BE/BC/BY /C7/CD/BV/C0/BX/CA /BL/BE /CB/C8/BX/BV /A6 /B7/BF/BJ/BH /BZ/CT/CE − /BC. /BK/BI± /BC. /BD/BF± /BC. /BC/BG /BD/BL/BC /C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BK/BJ /BV/C6/CC/CA π /B7/D4→ /A6 /B7/C3 /B7 − /BC. /BH/BF /B7/BC. /BF/BK − /BC. /BF/BI /BG/BI /C5/BT/C6/CI /BK/BC /C0/BU/BV /C3−/D4→ /A6 /B7π− − /BD. /BC/BF /B7/BC. /BH/BE − /BC. /BG/BE /BI/BD /BZ/BX/CA/CB/C0/CF/C1/C6 /BI/BL /BU /C0/BU/BV /C3−/D4→ /A6 /B7π−/BE/BC/CB/CT/CT /CC/C1/C5/C5 /BL/BH /CU/D3 /D6 /CP /CS/CT/D8/CP/CX/D0/CT/CS /CS/CT/D7/CR/D6/CX/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /BD/BD/BG/BG /BD/BD/BG/BG/BD/BD/BG/BG /BD/BD/BG/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B7/B8 /A6 /BC /A6 /B7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6 /CT/DC/D4 /CT/D6/CX/B9/D1/CT/D2/D8/D7/BA /CB/CT/CT /D3/D9/D6 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA/C8 /BT/CA/C3 /BC/BH /C8/CA/C4 /BL/BG /BC/BE/BD/BK/BC/BD /C0/BA/C3/BA /C8 /CP /D6/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C0/DD/D4 /CT/D6/BV/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BU/C7/CB/BT /BC/BC /C8/CA /BW/BI/BD /BC/BF/BD/BD/BC/BD/CA /CA/BA/BY/BA /BU/CP /D6/CQ /D3/D7/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BD /BV/D3/D0/D0/CP/CQ/BA/B5/CC/C1/C5/C5 /BL/BH /C8/CA /BW/BH/BD /BG/BI/BF/BK /CB/BA /CC/CX/D1/D1 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/CA/BX/C4/C7/CB /BL/BF /C8/CA/C4 /BJ/BD /BF/BG/BD/BJ /BT/BA /C5/D3 /D6/CT/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BY /C7/CD/BV/C0/BX/CA /BL/BE /C8/CA/C4 /BI/BK /BF/BC/BC/BG /C5/BA /BY /D3/D9/CR/CW/CT/D6 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C0/BX/CB/CB/BX/CH /BK/BL /CI/C8/C0/CH /BV/BG/BE /BD/BJ/BH /C6/BA/C8 /BA /C0/CT/D7/D7/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B9/BK/BD/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C3 /C7/BU/BT /CH /BT/CB/C0/C1 /BK/BJ /C8/CA/C4 /BH/BL /BK/BI/BK /C5/BA /C3/D3/CQ/CP /DD /CP/D7/CW/CX /CT/D8 /CP/D0/BA /B4/C3/CH/C7/CC/B5/CF/C1/C4/C3/C1/C6/CB/C7/C6 /BK/BJ /C8/CA/C4 /BH/BK /BK/BH/BH /BV/BA/BT/BA /CF/CX/D0/CZ/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C5/C1/BV/C0/B8 /CA/CD/CC/BZ/B7/B5/BU/C1/BT /BZ/C1 /BK/BH /CI/C8/C0/CH /BV/BE/BK /BG/BL/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/CF /BT/BI/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/C3/BX/C6/BU/CA/BT/BA/BA/BA /BK/BF /C8/CA/C4 /BH/BD /BK/BI/BF /BV/BA/C5/BA /BT/D2/CZ /CT/D2/CQ /D6/CP/D2/CS/D8 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /C1/C7 /CF /BT/B8 /C1/CB/CD/B7/B5/C5/BT/C6/CI /BK/BC /C8/C4 /BL/BI/BU /BE/BD/BJ /BT/BA /C5/CP/D2/DE /CT/D8 /CP/D0/BA /B4/C5/C8/C1/C5/B8 /CE /BT/C6/BW/B5/C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /C8/CA /BW/BE/BD /BE/BH/BC/BD /C2/BA /C5/CP /D6/D6/CPÆ/D2/D3 /CT/D8 /CP/D0/BA /B4/CE /BT/C6/BW/B8 /C5/C8/C1/C5/B5/C6/C7 /CF /BT/C3 /BJ/BK /C6/C8 /BU/BD/BF/BL /BI/BD /CA/BA/C2/BA /C6/D3 /DB /CP/CZ /CT/D8 /CP/D0/BA /B4/C4/C7/CD/BV/B8 /BU/BX/C4/BZ/B8 /BW/CD/CA/C0/B7/B5/BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BI /C6/C8 /BU/BD/BC/BH /BD/BK/BL /BU/BA /BV/D3/D2/CU/D3 /D6/D8/D3 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5/BX/BU/BX/C6/C0/C7/C0 /BJ/BG /CI/C8/C0/CH /BE/BI/BI /BF/BI/BJ /C0/BA /BX/CQ /CT/D2/CW/D3/CW /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/CC/B5/BX/BU/BX/C6/C0/C7/C0 /BJ/BF /CI/C8/C0/CH /BE/BI/BG /BG/BD/BF /CF/BA /BX/CQ /CT/D2/CW/D3/CW /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/CC/B5/C4/C1/C8/C5/BT/C6 /BJ/BF /C8/C4 /BG/BF/BU /BK/BL /C6/BA/C0/BA /C4/CX/D4/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /CB/CD/CB/CB/B8 /C4/C7 /CF /BV/B5/C8/BW/BZ /BJ/BF /CA/C5/C8 /BG/BH /CB/BD /CC/BA/BT/BA /C4/CP/D7/CX/D2/D7/CZ/CX /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /BU/CA/BT/C6/B8 /BV/BX/CA/C6/B7/B5/CB/BX/BV/C0/C1/B9/CI/C7/CA/C6 /BJ/BF /C8/CA /BW/BK /BD/BE /BU/BA /CB/CT/CR/CW/CX/B9/CI/D3 /D6/D2/B8 /BZ/BA/BT/BA /CB/D2/D3 /DB /B4/CD/C5/BW/B5/BU/BX/C4/C4/BT/C5/CH /BJ/BE /C8/C4 /BF/BL/BU /BE/BL/BL /BX/BA/C0/BA /BU/CT/D0/D0/CP/D1/DD /CT/D8 /CP/D0/BA /B4/C4/C7 /CF /BV/B8 /CA/C0/BX/C4/B8 /CB/CD/CB/CB/B5/BU/C7/C0/C5 /BJ/BE /C6/C8 /BU/BG/BK /BD /BZ/BA /BU/D3/CW/D1 /CT/D8 /CP/D0/BA /B4/BU/BX/CA/C4/B8 /C3/C1/BW/CA/B8 /BU/CA/CD/CG/B8 /C1/BT/CB/BW/B7/B5/BT/D0/D7/D3 /C1 /C1/C0/BX/B9/BJ/BF/BA/BE /C6/D3/DA /BZ/BA /BU/D3/CW/D1 /B4/BU/BX/CA/C4/B8 /C3/C1/BW/CA/B8 /BU/CA/CD/CG/B8 /C1/BT/CB/BW/B8 /BW/CD/CD/BV/B7/B5/BV/C7/C4/BX /BJ/BD /C8/CA /BW/BG /BI/BF/BD /C2/BA /BV/D3/D0/CT /CT/D8 /CP/D0/BA /B4/CB/CC/C7/C6/B8 /BV/C7/C4/CD/B5/CC/C7 /CE/BX/BX /BJ/BD /C6/C8 /BU/BF/BF /BG/BL/BF /BW/BA/C6/BA /CC /D3/DA/CT/CT /CT/D8 /CP/D0/BA /B4/C4/C7/CD/BV/B8 /C3/C1/BW/CA/B8 /BU/BX/CA/C4/B7/B5/BU/BX/CA/C4/BX/CH /BJ/BC/BU /C8/CA /BW/BD /BE/BC/BD/BH /BW/BA /BU/CT/D6/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C5/BT/CB/BT/B8 /CH /BT/C4/BX/B5/BX/C1/CB/BX/C4/BX /BJ/BC /CI/C8/C0/CH /BE/BF/BK /BF/BJ/BE /BY/BA /BX/CX/D7/CT/D0/CT /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B5/C0/BT/CA/CA/C1/CB /BJ/BC /C8/CA/C4 /BE/BG /BD/BI/BH /BY/BA /C0/CP /D6/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /CF/C1/CB/BV/B5/C8/BW/BZ /BJ/BC /CA/C5/C8 /BG/BE /BK/BJ /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /BU/CA/BT/C6/B7/B5/BT/C6/BZ /BI/BL/BU /CI/C8/C0/CH /BE/BE/BK /BD/BH/BD /BZ/BA /BT/D2/CV /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B5/BU/BT /BZ/BZ/BX/CC/CC /BI/BL/BU /CC/CW/CT/D7/CX/D7 /C5/BW/BW/C8/B9/CC/CA/B9/BL/BJ/BF /C6/BA/CE/BA /BU/CP/CV/CV/CT/D8/D8 /B4/CD/C5/BW/B5/BU/BT/C4 /CC /BT /CH /BI/BL /C8/CA/C4 /BE/BE /BI/BD/BH /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CB/CC/C7/C6/B5/BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BL/BE/BG/BG /CA/BA/C7/BA /BU/CP/D2/CV/CT/D6/D8/CT/D6 /B4/C4/CA/C4/B5/BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL/BU /C8/CA /BD/BK/BJ /BD/BK/BE/BD /CA/BA/C7/BA /BU/CP/D2/CV/CT/D6/D8/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BU/BT/CA/C4/C7/CD/CC /BT /CD/BW /BI/BL /C6/C8 /BU/BD/BG /BD/BH/BF /CA/BA /BU/CP /D6/D0/D3/D9/D8/CP/D9/CS /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/BX/C1/CB/BX/C4/BX /BI/BL /CI/C8/C0/CH /BE/BE/BD /BD /BY/BA /BX/CX/D7/CT/D0/CT /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B5/BT/D0/D7/D3 /C8/CA/C4 /BD/BF /BE/BL/BD /CF/BA /CF/CX/D0/D0/CX/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CD/C5/BW/B5/BX/C1/CB/BX/C4/BX /BI/BL/BU /CI/C8/C0/CH /BE/BE/BD /BG/BC/BD /BY/BA /BX/CX/D7/CT/D0/CT /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B5/BZ/BX/CA/CB/C0/CF/C1/C6 /BI/BL/BU /C8/CA /BD/BK/BK /BE/BC/BJ/BJ /C4/BA/C3/BA /BZ/CT/D6/D7/CW/DB/CX/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BL/BE/BG/BI /C4/BA/C3/BA /BZ/CT/D6/D7/CW/DB/CX/D2 /B4/C4/CA/C4/B5/C6/C7/CA/CC/C7/C6 /BI/BL /CC/CW/CT/D7/CX/D7 /C6/CT/DA/CX/D7 /BD/BJ/BH /C0/BA /C6/D3 /D6/D8/D3/D2 /B4/BV/C7/C4/CD/B5/BU/BT /BZ/BZ/BX/CC/CC /BI/BJ /C8/CA/C4 /BD/BL /BD/BG/BH/BK /C6/BA /BU/CP/CV/CV/CT/D8/D8 /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B5/BT/D0/D7/D3 /CE/CX/CT/D2/D2/CP /BT/CQ/D7/BA /BF/BJ/BG /C6/BA/CE/BA /BU/CP/CV/CV/CT/D8/D8/B8 /BU/BA /C3/CT/CW/D3 /CT /B4/CD/C5/BW/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /C6/BA/CE/BA /BU/CP/CV/CV/CT/D8/D8 /B4/CD/C5/BW/B5/BU/BT/CA/BT/CB/C0 /BI/BJ /C8/CA/C4 /BD/BL /BD/BK/BD /C6/BA/BU /CP /D6/CP/D7/CW /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B5/BX/C1/CB/BX/C4/BX /BI/BJ /CI/C8/C0/CH /BE/BC/BH /BG/BC/BL /BY/BA /BX/CX/D7/CT/D0/CT /CT/D8 /CP/D0/BA /B4/C0/BX/C1/BW/B5/C0/CH/C5/BT/C6 /BI/BJ /C8/C4 /BE/BH/BU /BF/BJ/BI /C4/BA/BZ/BA /C0/DD/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BT/C6/C4/B8 /BV/C5/CD/B8 /C6/CF/BX/CB/B5/C8/BW/BZ /BI/BJ /CA/C5/C8 /BF/BL /BD /BT/BA/C0/BA /CA/D3/D7/CT/D2/CU/CT/D0/CS /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /BV/BX/CA/C6/B8 /CH /BT/C4/BX/B5/BV/C0/BT/C6/BZ /BI/BI /C8/CA /BD/BH/BD /BD/BC/BK/BD /BV/BA/CH/BA /BV/CW/CP/D2/CV /B4/BV/C7/C4/CD/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /C6/CT/DA/CX/D7 /BD/BG/BH /BV/BA/CH/BA /BV/CW/CP/D2/CV /B4/BV/C7/C4/CD/B5/BU/BT/CI/C1/C6 /BI/BH /C8/CA/C4 /BD/BG /BD/BH/BG /C5/BA /BU/CP/DE/CX/D2 /CT/D8 /CP/D0/BA /B4/C8/CA/C1/C6/B8 /BV/C7/C4/CD/B5/BU/BT/CI/C1/C6 /BI/BH/BU /C8/CA /BD/BG/BC/BU /BD/BF/BH/BK /C5/BA /BU/CP/DE/CX/D2 /CT/D8 /CP/D0/BA /B4/C8/CA/C1/C6/B8 /CA/CD/CC/BZ/B8 /BV/C7/C4/CD/B5/CB/BV/C0/C5/C1/BW/CC /BI/BH /C8/CA /BD/BG/BC/BU /BD/BF/BE/BK /C8 /BA /CB/CR/CW/D1/CX/CS/D8 /B4/BV/C7/C4/CD/B5/BU/C0/C7 /CF/C5/C1/C3 /BI/BG /C6/C8/BH /BF /BE /BE /BU/BA /BU/CW/D3 /DB/D1/CX/CZ /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C0/B5/BV/C7/CD/CA/BT/C6/CC /BI/BG /C8/CA /BD/BF/BI /BU/BD/BJ/BL/BD /C0/BA /BV/D3/D9/D6/CP/D2/D8 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CD/C5/BW/B7/B5/C6/BT /CD/BX/C6/BU/BX/CA/BZ /BI/BG /C8/CA/C4 /BD/BE /BI/BJ/BL /CD/BA /C6/CP/D9/CT/D2/CQ /CT/D6/CV /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /CA/CD/CC/BZ/B8 /C8/CA/C1/C6/B5/BU/BT/CA/C3/BT/CB /BI/BF /C8/CA/C4 /BD/BD /BE/BI /CF/BA/C0/BA /BU/CP /D6/CZ /CP/D7/B8 /C2/BA/C6/BA /BW/DD /CT/D6/B8 /C0/BA/C0/BA /C0/CT/CR/CZ/D1/CP/D2 /B4/C4/CA/C4/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BL/BG/BH/BC /C2/BA/C6/BA /BW/DD /CT/D6 /B4/C4/CA/C4/B5/BZ/BT/C4 /CC/C1/BX/CA/C1 /BI/BE /C8/CA/C4 /BL /BE/BI /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C0/CD/C5/C8/C0/CA/BX/CH /BI/BE /C8/CA /BD/BE/BJ /BD/BF/BC/BH /CF/BA/BX/BA /C0/D9/D1/D4/CW/D6/CT/DD /B8 /CA/BA/CA/BA /CA/D3/D7/D7 /B4/C4/CA/C4/B5 /A6 /BC /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BV/C7/CD/CA/BT/C6/CC /BI/BF/CP/D2/CS /BT/C4/BY/BY/B9/CB/CC/BX/C1/C6/BU/BX/CA/BZ/BX/CA /BI/BH/B8 /D9/D7/CX/D2/CV /A6 /BC→ /A3/CT /B7/CT−/CS/CT/CR/CP /DD/D7 /B4/BW/CP/D0/CX/D8/DE /CS/CT/CR/CP /DD/D7/B5/B8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /D8/CW/CT /A6 /BC/D4/CP /D6/CX/D8 /DD /D8/D3 /CQ/CT /D4 /D3/D7/CX/D8/CX/DA/CT/B8/CV/CX/DA/CT/D2 /D8/CW/CP/D8 /C2 /BP /BD/BB/BE /CP/D2/CS /D8/CW/CP/D8 /CR/CT/D6/D8/CP/CX/D2 /DA/CT/D6/DD /D6/CT/CP/D7/D3/D2/CP/CQ/D0/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/CP/CQ /D3/D9/D8 /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/D7 /CP /D6/CT /D8/D6/D9/CT/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV/D8/CW/CT /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/B8 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT /A6 /BC/D1/CT/CP/D2 /D0/CX/CU/CT /CP/D2/CS /A6 /BC→ /A3/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /CR/D3/D1/CT /B4/D7/CT/CT /CQ /CT/D0/D3 /DB/B5/B8 /D7/D8/D6/D3/D2/CV/D0/DD /D7/D9/D4/D4 /D3 /D6/D8 /C2/BP /BD/BB/BE/BA /A6 /BC/C5/BT/CB/CB /A6 /BC/C5/BT/CB/CB/A6 /BC/C5/BT/CB/CB /A6 /BC/C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /A6 /B7/B8 /A6 /BC/B8 /A6−/B8 /CP/D2/CS /A3 /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BL/BE. /BI/BG/BE± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BD/BD/BL/BE. /BI/BG/BE± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC/BD/BD/BL/BE. /BI/BG/BE± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC /BD/BD/BL/BE. /BI/BG/BE± /BC. /BC/BE/BG /C7/CD/CA /BY/C1/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BL/BE. /BI/BH± /BC. /BC/BE/BC± /BC. /BC/BD/BG /BF/BF/BE/BJ /BD/CF /BT/C6/BZ /BL/BJ /CB/C8/BX/BV /A6 /BC→ /A3γ→/B4 /D4π−/B5/B4 /CT /B7/CT−/B5/BD/CC/CW/CX/D7 /CF /BT/C6/BZ /BL/BJ /D6/CT/D7/D9/D0/D8 /CX/D7 /D6/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /D8/CW/CT /A6 /BC/B9 /A3 /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /CQ /CT/D0/D3 /DB/BA /D1/A6−− /D1/A6 /BC /D1/A6−− /D1/A6 /BC /D1/A6−− /D1/A6 /BC /D1/A6−− /D1/A6 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BK/BC/BJ± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BG. /BK/BC/BJ± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BG. /BK/BC/BJ± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC /BG. /BK/BC/BJ± /BC. /BC/BF/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3/CU /BD /BA /BD /BA/BG. /BK/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG. /BK/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG. /BK/BI± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BG. /BK/BJ± /BC. /BD/BE /BF/BJ /BW/C7/CB/BV/C0 /BI/BH /C0/BU/BV/BH. /BC/BD± /BC. /BD/BE /BD/BE /CB/BV/C0/C5/C1/BW/CC /BI/BH /C0/BU/BV /CB/CT/CT /D2/D3/D8/CT /DB/CX/D8/CW /A3 /D1/CP/D7/D7/BG. /BJ/BH± /BC. /BD /BD/BK /BU/CD/CA/C6/CB/CC/BX/C1/C6 /BI/BG /C0/BU/BV /D1/A6 /BC− /D1/A3 /D1/A6 /BC− /D1/A3 /D1/A6 /BC− /D1/A3 /D1/A6 /BC− /D1/A3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BI. /BL/BH/BL± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC /BJ/BI. /BL/BH/BL± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC/BJ/BI. /BL/BH/BL± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC /BJ/BI. /BL/BH/BL± /BC. /BC/BE/BF /C7/CD/CA /BY/C1/CC/BJ/BI. /BL/BI/BI± /BC. /BC/BE/BC± /BC. /BC/BD/BF /BJ/BI. /BL/BI/BI± /BC. /BC/BE/BC± /BC. /BC/BD/BF/BJ/BI. /BL/BI/BI± /BC. /BC/BE/BC± /BC. /BC/BD/BF /BJ/BI. /BL/BI/BI± /BC. /BC/BE/BC± /BC. /BC/BD/BF/BF/BF/BE/BJ /CF /BT/C6/BZ /BL/BJ /CB/C8/BX/BV /A6 /BC→ /A3γ→/B4 /D4π−/B5/B4 /CT /B7/CT−/B5 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BI. /BE/BF± /BC. /BH/BH /BD/BC/BL /BV/C7/C4/BT/CB /BJ/BH /C0/C4/BU/BV /A6 /BC→ /A3γ/BJ/BI. /BI/BF± /BC. /BE/BK /BE/BC/BK /CB/BV/C0/C5/C1/BW/CC /BI/BH /C0/BU/BV /CB/CT/CT /D2/D3/D8/CT /DB/CX/D8/CW /A3 /D1/CP/D7/D7 /A6 /BC/C5/BX/BT/C6 /C4/C1/BY/BX /A6 /BC/C5/BX/BT/C6 /C4/C1/BY/BX/A6 /BC/C5/BX/BT/C6 /C4/C1/BY/BX /A6 /BC/C5/BX/BT/C6 /C4/C1/BY/BX/CC/CW/CT/D7/CT /D0/CX/CU/CT/D8/CX/D1/CT/D7 /CP /D6/CT /CS/CT/CS/D9/CR/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CU/D3 /D6/D8/CW/CT /C8/D6/CX/D1/CP/CZ /D3/AB/D4 /D6/D3/CR/CT/D7/D7 /A3→ /A6 /BC/CX/D2 /D2/D9/CR/D0/CT/CP /D6 /BV/D3/D9/D0/D3/D1/CQ /AC/CT/D0/CS/D7/BA /BT/D2 /CP/D0/D8/CT/D6/D2/CP/B9/D8/CX/DA/CT /CT/DC/D4 /D6/CT/D7/D7/CX/D3/D2 /D3/CU /D8/CW/CT /D7/CP/D1/CT /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CX/D7 /D8/CW/CT /A6 /BC/B9 /A3 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR/D1/D3/D1/CT/D2/D8 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D7/CT/CR/D8/CX/D3/D2/BA /CC/CW/CT /D6/CT/D0/CP/D8/CX/D3/D2 /CX/D7 /B4 µ/A6/A3 /BBµ/C6 /B5 /BEτ /BP/BD. /BL/BE/BL/BH/BD × /BD/BC− /BD/BL/D7 /B4/D7/CT/CT /BW/BX/CE/C4/C1/C6 /BK/BI/B5/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BE/BC/D7/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BG± /BC. /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BG± /BC. /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BJ. /BG± /BC. /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BJ. /BG± /BC. /BJ /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/CD/D7/CX/D2/CV µ/A6/A3 /B4/D7/CT/CT /D8/CW/CT /CP/CQ /D3/DA/CT /D2/D3/D8/CT/B5/BA/BI. /BH /B7/BD. /BJ − /BD. /BD /BE/BW/BX/CE/C4/C1/C6 /BK/BI /CB/C8/BX/BV /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8/BJ. /BI± /BC. /BH± /BC. /BJ /BF/C8/BX/CC/BX/CA/CB/BX/C6 /BK/BI /CB/C8/BX/BV /C8/D6/CX/D1/CP/CZ /D3/AB /CT/AB/CT/CR/D8 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BK± /BD. /BF /BE/BW /CH/BW /BT/C3 /BJ/BJ /CB/C8/BX/BV /CB/CT/CT /BW/BX/CE/C4/C1/C6 /BK/BI/BE/BW/BX/CE/C4/C1/C6 /BK/BI /CX/D7 /CP /D6/CT/CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BW /CH/BW /BT/C3 /BJ/BJ /D6/CT/D1/D3/DA/CX/D2/CV /CP /D2/D9/D1/CT/D6/CX/CR/CP/D0 /CP/D4/D4 /D6/D3 /DC/B9/CX/D1/CP/D8/CX/D3/D2 /D1/CP/CS/CT /CX/D2 /D8/CW/CP/D8 /DB /D3 /D6/CZ/BA/BF/BT/D2 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /D3/CU /D8/CW/CT /C8/D6/CX/D1/CP/CZ /D3/AB/CU /D3 /D6/D1/CP/D0/CX/D7/D1 /CX/D7 /CT/D7/D8/CX/D1/CP/D8/CT/CS /D8/D3/CQ /CT < /BH/B1/BA /vextendsingle/vextendsingleµ /B4 /A6 /BC→ /A3 /B5/vextendsingle/vextendsingle/CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/vextendsingle/vextendsingleµ /B4 /A6 /BC→ /A3 /B5/vextendsingle/vextendsingle/CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/vextendsingle/vextendsingleµ /B4 /A6 /BC→ /A3 /B5/vextendsingle/vextendsingle/CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/vextendsingle/vextendsingleµ /B4 /A6 /BC→ /A3 /B5/vextendsingle/vextendsingle/CC/CA/BT/C6/CB/C1/CC/C1/C7/C6 /C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /D8/CW/CT /A6 /BC/D1/CT/CP/D2/B9/D0/CX/CU/CT /D7/CT/CR/D8/CX/D3/D2 /CP/CQ /D3/DA/CT/BA /BT/D0/D7/D3/B8 /D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2/BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4µN /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BI/BD± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BE /B7/BC. /BD/BJ − /BC. /BD/BL /BG/BW/BX/CE/C4/C1/C6 /BK/BI /CB/C8/BX/BV /C8/D6/CX/D1/CP/CZ /D3/AB 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/BW/CD/BZ/BT/C6 /BJ/BH /D1/CP/D7/D7 /D2/CT/CT/CS/D7 /D8/D3 /CQ /CT /D6/CT/CT/DA/CP/D0/D9/CP/D8/CT/CS/BA /D1/A6−− /D1/A6 /B7 /D1/A6−− /D1/A6 /B7 /D1/A6−− /D1/A6 /B7 /D1/A6−− /D1/A6 /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BK. /BC/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK. /BC/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BK. /BC/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BK. /BC/BK± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BL/BA/BK. /BC/BL± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BC/BL± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK. /BC/BL± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK. /BC/BL± /BC. /BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BJ. /BL/BD± /BC. /BE/BF /BK/BI /BU/C7/C0/C5 /BJ/BE /BX/C5/CD/C4/BK. /BE/BH± /BC. /BE/BH /BE/BH/BC/BC /BW/C7/CB/BV/C0 /BI/BH /C0/BU/BV/BK. /BE/BH± /BC. /BG/BC /BK/BJ /BU/BT/CA/C3/BT/CB /BI/BF /BX/C5/CD/C4 /D1/A6−− /D1/A3 /D1/A6−− /D1/A3 /D1/A6−− /D1/A3 /D1/A6−− /D1/A3/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BD. /BJ/BI/BI± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC /BK/BD. /BJ/BI/BI± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC/BK/BD. /BJ/BI/BI± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC /BK/BD. /BJ/BI/BI± /BC. /BC/BF/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BE/BA/BK/BD. /BI/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BD. /BI/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BD. /BI/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BK/BD. /BI/BL± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BK/BD. /BI/BG± /BC. /BC/BL /BE/BE/BJ/BL /C0/BX/C8/C8 /BI/BK /C0/BU/BV/BK/BD. /BK/BC± /BC. /BD/BF /BK/BH /CB/BV/C0/C5/C1/BW/CC /BI/BH /C0/BU/BV /CB/CT/CT /D2/D3/D8/CT /DB/CX/D8/CW /A3 /D1/CP/D7/D7/BK/BD. /BJ/BC± /BC. /BD/BL /BU/CD/CA/C6/CB/CC/BX/C1/C6 /BI/BG /C0/BU/BV /A6−/C5/BX/BT/C6 /C4/C1/BY/BX /A6−/C5/BX/BT/C6 /C4/C1/BY/BX/A6−/C5/BX/BT/C6 /C4/C1/BY/BX /A6−/C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6≥ /BC. /BE× /BD/BC− /BD/BC/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BC/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BJ/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BJ/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BG/BJ/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BG/BJ/BL± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD. /BG/BK/BC± /BC. /BC/BD/BG /BD/BI/CZ /C5/BT/CA/CA/BT/BY/BY/C1/C6/C7 /BK/BC /C0/BU/BV /C3−/D4 /BC/BA/BG/BE/DF /BC/BA/BH /BZ/CT/CE / /CR/BD. /BG/BL± /BC. /BC/BF /BK/BG/BF/BJ /BV/C7/C6/BY /C7/CA/CC/C7 /BJ/BI /C0/BU/BV /C3−/D4 /BD/DF /BD/BA/BG /BZ/CT/CE / /CR/BD. /BG/BI/BF± /BC. /BC/BF/BL /BE/BG/BC/BC /CA/C7/BU/BX/CA/CC/CB/C7/C6 /BJ/BE /C0/BU/BV /C3−/D4 /BC/BA/BE/BH /BZ/CT/CE / /CR/BD. /BG/BE± /BC. /BC/BH /BD/BF/BK/BF /BU/BT/C3/C3/BX/CA /BJ/BD /BW/BU/BV /C3−/C6→ /A6−ππ/BD. /BG/BD /B7/BC. /BC/BL − /BC. /BC/BK /CC/C7 /CE/BX/BX /BJ/BD /BX/C5/CD/C4/BD. /BG/BK/BH± /BC. /BC/BE/BE /BD/BC/BC/CZ /BX/C1/CB/BX/C4/BX /BJ/BC /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BD. /BG/BJ/BE± /BC. /BC/BD/BI /BD/BC/CZ /BU/BT/CA/C4/C7/CD/CC /BT /CD/BW /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG/DF /BD/BA/BE /BZ/CT/CE / /CR/BD. /BF/BK± /BC. /BC/BJ /BH/BC/BI /CF/C0/C1/CC/BX/CB/C1/BW/BX /BI/BK /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BD. /BI/BI/BI± /BC. /BC/BJ/BH /BF/BE/BI/BJ /BE/BV/C0/BT/C6/BZ /BI/BI /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BD. /BH/BK± /BC. /BC/BI /BD/BE/BC/BK /C0/CD/C5/C8/C0/CA/BX/CH /BI/BE /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BE/CF /CT /CW/CP/DA/CT /CX/D2/CR/D6/CT/CP/D7/CT/CS /D8/CW/CT /BV/C0/BT/C6/BZ /BI/BI /CT/D6/D6/D3 /D6 /D3/CU /BC/BA/BC/BE/BI/BN /D7/CT/CT /D3/D9/D6 /BD/BL/BJ/BC /CT/CS/CX/D8/CX/D3/D2/B8 /CA/CT/DA/CX/CT/DB/D7 /D3/CU/C5/D3/CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BG/BE /BG/BE/BG/BE /BG/BE/BK/BJ /B4/BD/BL/BJ/BC/B5/BA WEIGHTED AVERAGE 1.479 ±0.011 (Error scaled by 1.3) HUMPHREY 62 HBC 2.8CHANG 66 HBC 6.2WHITESIDE 68 HBC 2.0BARLOUTAUD 69 HBC 0.2EISELE 70 HBC 0.1TOVEE 71 EMULBAKKER 71 DBC 1.4ROBERTSON 72 HBC 0.2CONFORTO 76 HBC 0.1MARRAFFINO 80 HBC 0.0χ2 13.0 (Confidence Level = 0.111) 1.2 1.3 1.4 1.5 1.6 1.7 1.8 1.9/A6−/D1/CT/CP/D2 /D0/CX/CU/CT /B4/BD/BC− /BD/BC/D7/B5 /A6−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A6−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A6−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A6−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA /C5/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6≥ /BC. /BFµ/C6 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4µN /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BD/BI/BC± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BD/BI/BC± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BD/BI/BC± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BD. /BD/BI/BC± /BC. /BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BD. /BD/BC/BH± /BC. /BC/BE/BL± /BC. /BC/BD/BC /C0/BX/CA/CC/CI/C7/BZ /BK/BK /BV/C6/CC/CA /A6−/C8/CQ/B8 /A6−/CF/CP/D8/D3/D1/D7 − /BD. /BD/BI/BI± /BC. /BC/BD/BG± /BC. /BC/BD/BC /BI/BJ/BD/CZ /CI/BT/C8 /BT/C4/BT /BV /BK/BI /CB/C8/BX/BV /D2/CT−ν /B8 /D2π−/CS/CT/CR/CP /DD/D7 − /BD. /BE/BF± /BC. /BC/BF± /BC. /BC/BF /CF /BT/C0 /BK/BH /BV/C6/CC/CA /D4 /BV/D9→ /A6−/CG ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BK/BL± /BC. /BD/BG /BH/BD/BI/CZ /BW/BX/BV/C3 /BK/BF /CB/C8/BX/BV /D4 /BU/CT→ /A6−/CG WEIGHTED AVERAGE -1.160 ±0.025 (Error scaled by 1.7) WAH 85 CNTR 2.7ZAPALAC 86 SPEC 0.1HERTZOG 88 CNTR 3.2χ2 6.1 (Confidence Level = 0.048) -1.3 -1.2 -1.1 -1 -0.9/A6−/D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8 /B4 µ/C6 /B5 /A6−/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /A6−/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/A6−/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB /A6−/BV/C0/BT/CA/BZ/BX /CA/BT/BW/C1/CD/CB/CE /BT/C4/CD/BX /B4/CU/D1/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BK/BC± /BC. /BC/BK/BC± /BC. /BC/BI/BC /BC. /BJ/BK/BC± /BC. /BC/BK/BC± /BC. /BC/BI/BC/BC. /BJ/BK/BC± /BC. /BC/BK/BC± /BC. /BC/BI/BC /BC. /BJ/BK/BC± /BC. /BC/BK/BC± /BC. /BC/BI/BC /BF/BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /CB/BX/C4/CG /A6−/CT→ /A6−/CT/BF/BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /CP/CR/D8/D9/CP/D0/D0/DD /CV/CX/DA/CT/D7/angbracketleftbig/D6 /BE/angbracketrightbig/BP/B4 /BC. /BI/BD± /BC. /BD/BE± /BC. /BC/BL/B5 /CU/D1 /BE/BA /A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /D2π−/B4/BL/BL. /BK/BG/BK± /BC. /BC/BC/BH /B5 /B1/A0/BE /D2π−γ /CJ /CP /CL/B4 /BG. /BI± /BC. /BI /B5× /BD/BC− /BG/A0/BF /D2/CT− ν/CT /B4 /BD. /BC/BD/BJ± /BC. /BC/BF/BG/B5× /BD/BC− /BF/A0/BG /D2µ− νµ /B4 /BG. /BH± /BC. /BG /B5× /BD/BC− /BG/A0/BH /A3/CT− ν/CT /B4 /BH. /BJ/BF± /BC. /BE/BJ /B5× /BD/BC− /BH/CJ /CP /CL /CB/CT/CT /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB/CU /D3 /D6 /D8/CW/CT /D4/CX/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /D6/CP/D2/CV/CT /D9/D7/CT/CS /CX/D2 /D8/CW/CX/D7 /D1/CT/CP/B9/D7/D9/D6/CT/D1/CT/D2/D8/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BF/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BG /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BK/BA/BJ /CU/D3 /D6 /BD/BF/CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BF − /BI/BG/DC/BG − /BJ/BJ /BC/DC/BH − /BH /BC /BC /DC/BD /DC/BF /DC/BG /A6−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/D2π−γ/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/D2π−γ/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/D2π−γ/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/D2π−γ/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BE /BB/A0/BD/CC/CW/CTπ /B7/D1/D3/D1/CT/D2/D8/D9/D1 /CR/D9/D8/D7 /CS/CX/AB/CT/D6/B8 /D7/D3 /DB /CT /CS/D3/D2/D3 /D8 /CP/DA/CT/D6/CP/CV/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CQ/D9/D8 /D7/CX/D1/D4/D0/DD /D9/D7/CT /D8/CW/CT/D0/CP/D8/CT/D7/D8 /DA/CP/D0/D9/CT /CU/D3 /D6 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI± /BC. /BC/BI /BC. /BG/BI± /BC. /BC/BI/BC. /BG/BI± /BC. /BC/BI /BC. /BG/BI± /BC. /BC/BI/BE/BL/BE /BX/BU/BX/C6/C0/C7/C0 /BJ/BF /C0/BU/BV π /B7< /BD/BH/BC /C5/CT/CE / /CR ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC± /BC. /BC/BE /BE/BF /BT/C6/BZ /BI/BL /BU /C0/BU/BV π−< /BD/BD/BC /C5/CT/CE / /CR ∼ /BD. /BD /BU/BT/CI/C1/C6 /BI/BH /BU /C0/BU/BV π−< /BD/BI/BI /C5/CT/CE / /CR /BD/BD/BG/BI /BD/BD/BG/BI/BD/BD/BG/BI 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/BZ/BX/BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BK± /BC. /BD/BD /BD/BF /BV/C7/C4/BX /BJ/BD /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BG/BF± /BC. /BC/BI /BJ/BE /BT/C6/BZ /BI/BL /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BG/BF± /BC. /BC/BL /BH/BI /BU/BT /BZ/BZ/BX/CC/CC /BI/BL /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BH/BI± /BC. /BE/BC /BD/BD /BU/BT/CI/C1/C6 /BI/BH /BU /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BI/BI± /BC. /BD/BH /BE/BE /BV/C7/CD/CA/BT/C6/CC /BI/BG /C0/BU/BV/A0/parenleftbig/A3/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/A3/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/A3/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BH /BB/A0/BD /A0/parenleftbig/A3/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/D2π−/parenrightbig/A0/BH /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 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/BC. /BD/BE /BF/BH /BU/BT/CA/BT/CB/C0 /BI/BJ /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BC. /BJ/BH± /BC. /BE/BK /BD/BD /BV/C7/CD/CA/BT/C6/CC /BI/BG /C0/BU/BV /C3−/D4 /CP/D8 /D6/CT/D7/D8/BH/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /CU/D6/D3/D1 /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /BU /B8 /CP/D2/CS /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CP/CS/CX/CP/D8/CX/D3/D2 /CR/D3 /D6/D6/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /D2/CT/DB /CP/CR/CR/CT/D4/B9/D8/CP/D2/CR/CT/BA /A6−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A6−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/A6−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A6−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD /C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA/C7/D0/CS/CT/D6/B8 /D3/D9/D8/CS/CP/D8/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA α− /BY /C7/CA /A6−→ /D2π−α− /BY /C7/CA /A6−→ /D2π−α− /BY /C7/CA /A6−→ /D2π−α− /BY /C7/CA /A6−→ /D2π−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BK± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BC/BI/BE± /BC. /BC/BE/BG /BE/BK/CZ /C0/BT/C6/CB/C4 /BJ/BK /C0/BU/BV /C3−/D4→ /A6−π /B7 − /BC. /BC/BI/BJ± /BC. /BC/BD/BD /BI/BC/CZ /BU/C7/BZ/BX/CA/CC /BJ/BC /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR − /BC. /BC/BJ/BD± /BC. /BC/BD/BE /BH/BD/CZ /BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR φ /BT/C6/BZ/C4/BX /BY /C7/CA /A6−→ /D2π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A6−→ /D2π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A6−→ /D2π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A6−→ /D2π−/B4/D8/CP/D2φ /BPβ /BBγ /B5/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BC± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BC± /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7 /BH± /BE/BF /BD/BC/BL/BE /BI/BU/BX/CA/C4/BX/CH /BJ/BC /BU /C0/BU/BV /D2 /D6/CT/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BD/BG± /BD/BL /BD/BF/BK/BH /BU/BT/C6/BZ/BX/CA/CC/BX/CA /BI/BL /BU /C0/BU/BV /C3−/D4 /BC/BA/BG /BZ/CT/CE / /CR/BI/BU/BX/CA/C4/BX/CH /BJ/BC /BU /CR/CW/CP/D2/CV/CT/CS /CU/D6/D3/D1 − /BH/D8 /D3/B7 /BH◦/D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /D7/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/CV/BT /BB /CV/CE /BY /C7/CA /A6−→ /D2/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A6−→ /D2/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A6−→ /D2/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A6−→ /D2/CT− ν/CT/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CU/CT/DB /CT/D6 /D8/CW/CP/D2 /BH/BC/BC /CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA /CF/CW/CT/D6/CT /D2/CT/CR/CT/D7/D7/CP /D6/DD /B8/D7 /CX /CV /D2 /D7/CW/CP/DA/CT /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7/B8 /DB/CW/CX/CR/CW /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2/BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA /CF/CW/CP/D8 /CX/D7 /CP/CR/D8/D9/CP/D0/D0/DD /D0/CX/D7/D8/CT/CS /CX/D7/vextendsingle/vextendsingle/CV/BD/slashbig/CU/BD−/BC. /BE/BF/BJ /CV/BE/slashbig/CU/BD/vextendsingle/vextendsingle/BA /CC/CW/CX/D7 /D6/CT/CS/D9/CR/CT/D7 /D8/D3 /CV/BT /BB /CV/CE≡ /CV/BD /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /D3/D2 /D1/CP/CZ/CX/D2/CV /D8/CW/CT /D9/D7/D9/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D8/CW/CP/D8 /CV/BE /BP /BC/BA /CB/CT/CT /CP/D0/D7/D3/D8/CW/CT /D2/D3 /D8/CT /D3 /D2 /C0/CB/CD/BX/C0 /BK/BK/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BG/BC± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BG/BC± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BG/BC± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BG/BC± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BF/BE/BJ± /BC. /BC/BC/BJ± /BC. /BC/BD/BL /BH/BC/CZ /BJ/C0/CB/CD/BX/C0 /BK/BK /CB/C8/BX/BV /A6−/BE/BH/BC /BZ/CT/CE/B7/BC. /BF/BG± /BC. /BC/BH /BG/BG/BH/BI /BK/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /BV /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BC. /BF/BK/BH± /BC. /BC/BF/BJ /BF/BH/BC/BJ /BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BG /BT/CB/C8/C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BL± /BC. /BC/BJ /BE/BH/CZ /C0/CB/CD/BX/C0 /BK/BH /CB/C8/BX/BV /CB/CT/CT /C0/CB/CD/BX/C0 /BK/BK/BC. /BD/BJ /B7/BC. /BC/BJ − /BC. /BC/BL /BH/BD/BL /BW/BX/BV/BT/C5/C8 /BJ/BJ /BX/C4/BX/BV /C0/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BJ/CC/CW/CT /D7/CX/CV/D2 /CX/D7/B8 /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /B8 /D9/D2/CP/D1/CQ/CX/CV/D9/D3/D9/D7/D0/DD /D4 /D3/D7/CX/D8/CX/DA/CT/BA /CC/CW/CT /DA/CP/D0/D9/CT /CP/D7/D7/D9/D1/CT/D7/B8 /CP/D7 /D9/D7/D9/CP/D0/B8/D8/CW/CP/D8 /CV/BE /BP/BC /BA /C1 /CU /CV/BE /CX/D7 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /AC/D8/B8 /D8/CW/CP/D2 /B4/DB/CX/D8/CW /D3/D9/D6 /D7/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/B5 /CV/BE /BP− /BC. /BH/BI±/BC. /BF/BJ/B8 /DB/CX/D8/CW /CP /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D6/CT/CS/D9/CR/D8/CX/D3/D2 /D3/CU /CV/BT /BB /CV/CE /D8/D3/B7 /BC . /BE/BC± /BC. /BC/BK/BA/BK/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /BV /CU/CP/DA/D3 /D6/D7 /D8/CW/CT /D4 /D3/D7/CX/D8/CX/DA/CT /D7/CX/CV/D2 /CQ /DD /CP/D8 /D0/CT/CP/D7/D8 /BE/BA/BI /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/BL/CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BG /CV/CX/DA/CT/D7 /BC . /BG/BF/BH± /BC. /BC/BF/BH/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D2/D3 /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CX/D2 /CV/BT /CP/D2/CS /CV/CE /BA/CC /CW /CT/D0/CX/D7/D8/CT/CS /D6/CT/D7/D9/D0/D8 /CP/D0/D0/D3 /DB/D7 /D5 /BE/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/B8 /CP/D2/CS /CX/D7 /D8/CP/CZ /CT/D2 /CU/D6/D3/D1 /C0/CB/CD/BX/C0 /BK/BK/BA/CU/BE /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /BY /C7/CA /A6−→ /D2/CT− ν/CT /CU/BE /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /BY /C7/CA /A6−→ /D2/CT− ν/CT /CU/BE /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /BY /C7/CA /A6−→ /D2/CT− ν/CT /CU/BE /B4/BC/B5/slashbig/CU/BD /B4/BC/B5 /BY /C7/CA /A6−→ /D2/CT− ν/CT/CC/CW/CT /D7/CX/CV/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7/B8 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CK/C6/D3/D8/CT/D3/D2/BU /CP /D6/DD /D3/D2/BW /CT /CR /CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BJ± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BJ± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BJ± /BC. /BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BL/BI± /BC. /BC/BJ± /BC. /BD/BF /BH/BC/CZ /C0/CB/CD/BX/C0 /BK/BK /CB/C8/BX/BV /A6−/BE/BH/BC /BZ/CT/CE/B7/BD. /BC/BE± /BC. /BF/BG /BG/BG/BH/BI /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /BV /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6 /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /BW /CU/D3 /D6 /A6−→ /D2/CT− ν/CT /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6 /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /BW /CU/D3 /D6 /A6−→ /D2/CT− ν/CT /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6 /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /BW /CU/D3 /D6 /A6−→ /D2/CT− ν/CT /CC/CA/C1/C8/C4/BX /BV/C7/CA/CA/BX/C4/BT /CC/C1/C7/C6 /BV/C7/BX/BY/BY/C1/BV/C1/BX/C6/CC /BW /CU/D3 /D6 /A6−→ /D2/CT− ν/CT/CC/CW/CT /CR/D3/CTÆ/CR/CX/CT/D2/D8 /BW /D3/CU /D8/CW/CT /D8/CT/D6/D1 /BW /C8 /C8/C8 /C8· /B4/CM /D4 /CM /D4/CM /D4 /CM /D4/CT× /CM /D4 /CM /D4/CM /D4 /CM /D4ν /B5/CX /D2/D8 /CW /CT /A6−→ /D2/CT− ν /CS/CT/CR/CP /DD/CP /D2 /CV /D9 /D0 /CP /D6/CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BA /BT /D2/D3/D2/DE/CT/D6/D3 /DA/CP/D0/D9/CT /DB /D3/D9/D0/CS /CX/D2/CS/CX/CR/CP/D8/CT /CP /DA/CX/D3/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CX/D1/CT/B9/D6/CT/DA/CT/D6/D7/CP/D0 /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BD± /BC. /BD/BC /BC. /BD/BD± /BC. /BD/BC/BC. /BD/BD± /BC. /BD/BC /BC. /BD/BD± /BC. /BD/BC/BH/BC/CZ /C0/CB/CD/BX/C0 /BK/BK /CB/C8/BX/BV /A6−/BE/BH/BC /BZ/CT/CE/CV/CE /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CE /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CE /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CE /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT/BY /D3 /D6 /D8/CW/CT /D7/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/B8 /D7/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2/C4/CX/D7/D8/CX/D2/CV/D7/BA /CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /D4 /D6/CT/CS/CX/CR/D8/CT/CS /D8/D3/CQ /CT /DE/CT/D6/D3/CQ /DD /CR/D3/D2/D7/CT/D6/DA/CT/CS /DA/CT/CR/D8/D3 /D6 /CR/D9/D6/D6/CT/D2/D8 /D8/CW/CT/D3 /D6/DD /BA /CC/CW/CT/DA/CP/D0/D9/CT/D7 /CP/DA/CT/D6/CP/CV/CT/CS /CP/D7/D7/D9/D1/CT /BV/CE /BV/B9/CB/CD/B4/BF/B5 /DB /CT/CP/CZ /D1/CP/CV/D2/CT/D8/CX/D7/D1 /D8/CT/D6/D1/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BC/BF/BG± /BC. /BC/BK/BC /BD/BI/BE/BC /BD/BC/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BE /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 − /BC. /BE/BL± /BC. /BE/BL /BD/BD/BG /CC/C0/C7/C5/C8/CB/C7/C6 /BK/BC /BT/CB/C8/C3 /BU/C6/C4 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 − /BC. /BD/BJ± /BC. /BF/BH /BH/BH /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BH /BU /CB/C8/BX/BV /BU/C6/C4 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/B7/BC. /BG/BH± /BC. /BE/BC /BD/BK/BI /BD/BC, /BD/BD/BY/CA/BT/C6/CI/C1/C6/C1 /BJ/BE /C0/BU/BV/BD/BC/CC/CW/CT /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3 /CP/CV/D6/CT/CT /DB/CX/D8/CW /D3/D9/D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/BD/BD/CC/CW/CT /BY/CA/BT/C6/CI/C1/C6/C1 /BJ/BE /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /CT/DA/CT/D2/D8/D7 /D3/CU /CT/CP /D6/D0/CX/CT/D6 /D4/CP/D4 /CT/D6/D7/BA WEIGHTED AVERAGE 0.01 ±0.10 (Error scaled by 1.5) FRANZINI 72 HBC 4.9TANENBAUM 75B SPEC 0.2THOMPSON 80 ASPK 1.0BOURQUIN 82 SPEC 0.2χ2 6.5 (Confidence Level = 0.091) -1 -0.5 0 0.5 1/CV/CE /BB /CV/BT /CU/D3 /D6 /A6−→ /A3/CT− ν/CT/CV/CF/C5 /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CF/C5 /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CF/C5 /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT /CV/CF/C5 /BB /CV/BT /BY /C7/CA /A6−→ /A3/CT− ν/CT/CC/CW/CT /DA/CP/D0/D9/CT/D7 /D5/D9/D3/D8/CT/CS /CP/D7/D7/D9/D1/CT /D8/CW/CT /BV/CE /BV/D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2 /CV/CE /BP/BC /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BG± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG± /BD. /BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BG± /BD. /BJ/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BJ/BH± /BF. /BH /BD/BD/BG /CC/C0/C7/C5/C8/CB/C7/C6 /BK/BC /BT/CB/C8/C3 /BU/C6/C4 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BF. /BH± /BG. /BH /BH/BH /CC /BT/C6/BX/C6/BU/BT /CD/C5 /BJ/BH /BU /CB/C8/BX/BV /BU/C6/C4 /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BE. /BG± /BE. /BD /BD/BK/BI /BY/CA/BT/C6/CI/C1/C6/C1 /BJ/BE /C0/BU/BV /A6−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6 /CT/DC/D4 /CT/D6/CX/B9/D1/CT/D2/D8/D7/BA /CB/CT/CT /D3/D9/D6 /CT/CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA/BX/CB/BV/C0/CA/C1/BV/C0 /BC/BD /C8/C4 /BU/BH/BE/BE /BE/BF/BF /C1/BA /BX/D7/CR/CW/D6/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /CB/BX/C4/BX/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/CD/CA/BX/CE /BL/BF /C2/BX/CC/C8/C4 /BH/BJ /BG/BC/BC /C5/BA/C8 /BA /BZ/D9/D6/CT/DA /CT/D8 /CP/D0/BA /B4/C8/C6/C8/C1/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CI/BX/CC/BY/C8 /BH/BJ /BF/BK/BL/BA/BZ/BT/C4/C4 /BK/BK /C8/CA/C4 /BI/BC /BD/BK/BI /C3/BA/C8 /BA /BZ/CP/D0/D0 /CT/D8 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/DD/CQ /CT/CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BG /CT/CS/CX/D8/CX/D3/D2 /CA/CT/DA/CX/CT/DB/D7 /D3/CU /C5/D3 /CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BH/BI /BH/BI/BH/BI /BH/BI/CB/BD /B4/BD/BL/BK/BG/B5/BA/CF /CT /CP/DA/CT/D6/CP/CV/CT /D3/D2/D0/DD /D8/CW/CT /D1/D3/D7/D8 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7/BA /CF /CT/CS /D3 /D2/D3/D8/CP/DA/CT/D6/CP/CV/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /DB/CW/CX/CR/CW /CP /D6/CT /D2/D3/D8 /CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /D7/D3/D1/CT /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /CT/DC/B9/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2/BA /C6/CT/DA/CT/D6/D8/CW/CT/D0/CT/D7/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D6/CT/D1/CP/CX/D2/BA /B4/CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/D7 /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ/CT /D0 /D3 /DB/BA/B5/CC/CW/CT/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /CR/D3/D9/D0/CS /CP /D6/CX/D7/CT /CU/D6/D3/D1 /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CT/AB/CT/CR/D8/D7 /D8/CW/CP/D8 /CR/CW/CP/D2/CV/CT/DB/CX/D8/CW /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CP/D2/CS/BB/D3 /D6 /CQ /CT/CP/D1 /D1/D3/D1/CT/D2/D8/D9/D1/BA /CC/CW/CT/DD /CR/CP/D2/CP/D0/D7/D3 /CQ/CT /CP/CR/CR/D3/D9/D2/D8/CT/CS /CU/D3 /D6 /CX/D2 /D4/CP /D6/D8 /CQ /DD /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/B9/D8/CX/D3/D2/D7 /CT/D1/D4/D0/D3 /DD /CT/CS/BA /B4/CB/CT/CT /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/D2 /D8/CW/CX/D7/D4 /D3/CX/D2/D8/BA/B5 /CC/CW/D9/D7 /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /D9/D7/CT/D7 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /DB/CX/D8/CW /CT/D2/CT/D6/CV/DD/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /DB/CX/CS/D8/CW/B8 /D7/CX/D2/CR/CT /CP /C8/B9/DB /CP/DA/CT /DB /CP/D7 /CU/D3/D9/D2/CS /D8/D3 /CV/CX/DA/CT /D9/D2/D7/CP/D8/CX/D7/CU/CP/CR/D8/D3 /D6/DD/AC/D8/D7/BA /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /D9/D7/CT/D7 /D8/CW/CT /D7/CP/D1/CT /CU/D3 /D6/D1/BA /C7/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /CW/CP/D2/CS /C0/C7/C4/C5/B9/BZ/CA/BX/C6 /BJ/BJ /D3/CQ/D8/CP/CX/D2/D7 /CP /CV/D3 /D3 /CS /AC/D8 /D8/D3 /D8/CW/CT/CX/D6 /A3π /D7/D4 /CT/CR/D8/D6/D9/D1 /DB/CX/D8/CW /CP /C8 /B9/DB /CP/DA/CT/BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6/B8 /CQ/D9/D8 /CX/D2/CR/D0/D9/CS/CT/D7 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0 /DB/CX/CS/D8/CW /CU/D3 /D6/D8 /CW /CT /A6π /CS/CT/CR/CP /DD/D1 /D3 /CS /CT/CX/D2 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2/BA /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BK/BD /BW /CV/CX/DA/CT/D7 /D1/CP/D7/D7/CT/D7 /CP/D2/CS/DB/CX/CS/D8/CW/D7 /CU/D3 /D6 /AC/DA/CT /CS/CX/AB/CT/D6/CT/D2/D8 /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /D7/CW/CP/D4 /CT/D7/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /DA/CP /D6/DD /CR/D3/D2/B9/D7/CX/CS/CT/D6/CP/CQ/D0/DD /BA /C7/D2/D0/DD /D8/CW/CT /CQ /CT/D7/D8/B9/AC/D8 /CB /B9/DB /CP/DA/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CW/CT/D6/CT/BA /A6 /B4/BD/BF/BK/BH/B5 /C5/BT/CB/CB/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /C5/BT/CB/CB/BX/CB/A6 /B4/BD/BF/BK/BH/B5 /C5/BT/CB/CB/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /C5/BT/CB/CB/BX/CB/A6 /B4/BD/BF/BK/BH/B5 /B7/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5 /B7/C5/BT/CB/CB/A6 /B4/BD/BF/BK/BH/B5 /B7/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5 /B7/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BF/BK/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BE. /BK± /BC. /BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BK/BG. /BD± /BC. /BJ /BD/BK/BL/BJ /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BD/BF/BK/BG. /BH± /BC. /BH /BH/BE/BH/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3ππ /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BF. /BC± /BC. /BG /BL/BF/BI/BD /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BD. /BL± /BC. /BF /BI/BL/BC/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF/BD/BA/BF/BI /BZ/CT/CE / /CR/BD/BF/BK/BD ± /BD /BI/BK/BG/BI /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR/BD/BF/BK/BF. /BH± /BC. /BK/BH /BE/BF/BC/BC /C0/BT/BU/C1/BU/C1 /BJ/BF /C0/BU/BV /C3−/D4→ /A3ππ/BD/BF/BK/BE ± /BE /BG/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /C3−/D4→ /A3π /B3/D7/BD/BF/BK/BG. /BG± /BD. /BC /BD/BE/BI/BC /CB/C1/BX/BZ/BX/C4 /BI/BJ /C0/BU/BV /C3−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BD/BF/BK/BE ± /BD /BJ/BH/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV /C3−/D4 /BC/BA/BL/DF/BD/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BD. /BC± /BD. /BI /BK/BH/BL /C0/CD/CF/BX /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BE/BE /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BK/BH. /BD± /BD. /BE /BI/BC/BC /BU/BT/C3/BX/CA /BK/BC /C0/CH/BU/CA π /B7/D4 /BJ /BZ/CT/CE / /CR/BD/BF/BK/BF. /BE± /BD. /BC /BJ/BH/BC /BU/BT/C3/BX/CA /BK/BC /C0/CH/BU/CA /C3−/D4 /BJ /BZ/CT/CE / /CR/BD/BF/BK/BD ± /BE /BJ/CZ /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BD/BF/BL/BD ± /BE /BE/CZ /BV/BT /CD/CC/C1/CB /BJ/BL /C0/CH/BU/CA π /B7/D4/slashbig/C3−/D4 /BD/BD/BA/BH /BZ/CT/CE/BD/BF/BL/BC ± /BE /BD/BC/BC /BD/CB/CD/BZ/BT/C0/BT/CA/BT /BJ/BL /BU /C0/BU/BV π−/D4 /BI /BZ/CT/CE / /CR/BD/BF/BK/BH ± /BF /BE/BE/CZ /BD, /BE/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /BU /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BH ± /BD /BE/BH/BL/BG /C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ /C0/BU/BV /CB/CT/CT /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BK/BD /BW/BD/BF/BK/BC ± /BE /BD/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BH /C0/BU/BV /C3−/D4 /BD/BG/BA/BF /BZ/CT/CE / /CR/BD/BF/BK/BE ± /BD /BF/BJ/BG/BC /BF/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BD/BE/BI/BF/DF /BD/BK/BG/BF /C5/CT/CE / /CR/BD/BF/BL/BC ± /BI /BG/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6π /B3/D7 /BG /BZ/CT/CE / /CR/BD/BF/BK/BF ± /BK /BI/BE /BG/BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C0/BU/BV /C3−/D4 /BF/BA/BH /BZ/CT/CE / /CR/BD/BF/BJ/BK ± /BH /BD/BF/BH /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR/BD/BF/BK/BG. /BF± /BD. /BL /BE/BH/BC /BG/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BK /BZ/CT/CE / /CR/BD/BF/BK/BE. /BI± /BE. /BD /BE/BH/BC /BG/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BL/BH /BZ/CT/CE / /CR/BD/BF/BJ/BH. /BC± /BF. /BL /BD/BJ/BC /BV/C7/C7/C8/BX/CA /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BG/BH /BZ/CT/CE / /CR/BD/BF/BJ/BI. /BC± /BF. /BL /BD/BH/BG /BG/BX/C4 /CH /BI/BD /C0/C4/BU/BV /C3−/D4 /BD/BA/BD/BD /BZ/CT/CE / /CRWEIGHTED AVERAGE 1382.8 ±0.4 (Error scaled by 2.0) HUWE 64 HBC 1.2ARMENTEROS 65B HBC 0.6SIEGEL 67 HBC 2.6AGUILAR-... 72B HBCHABIBI 73 HBC 0.7BORENSTEIN 74 HBC 3.2CAMERON 78 HBC 8.8AGUILAR-... 81D HBC 0.3AGUILAR-... 81D HBC 11.7BAUBILLIER 84 HBC 3.5χ2 32.6 (Confidence Level < 0.0001) 1375 1380 1385 1390/A6 /B4/BD/BF/BK/BH/B5 /B7/D1/CP/D7/D7 /B4/C5/CT/CE/B5/A6 /B4/BD/BF/BK/BH/B5 /BC/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5 /BC/C5/BT/CB/CB/A6 /B4/BD/BF/BK/BH/B5 /BC/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK/BF. /BJ± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BF. /BJ± /BD. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BK/BF. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BF. /BJ± /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BK/BG. /BD± /BC. /BK /BH/BJ/BE/BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BC ± /BE /BF/BD/BC/BC /BH/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4→ /A3 /BFπ /BE/BA/BD/BK/BZ/CT/CE/ /CR/BD/BF/BK/BH. /BD± /BE. /BH /BE/BG/BC /BG/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4→ /A3π /BC/C3 /BC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BK/BL ± /BF /BH/BC/BC /BI/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR WEIGHTED AVERAGE 1383.7 ±1.0 (Error scaled by 1.4) THOMAS 73 HBC 0.3BORENSTEIN 74 HBC 3.3AGUILAR-... 81D HBC 0.3χ2 4.0 (Confidence Level = 0.136) 1375 1380 1385 1390 1395 1400/A6 /B4/BD/BF/BK/BH/B5 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5/A6 /B4/BD/BF/BK/BH/B5−/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5−/C5/BT/CB/CB/A6 /B4/BD/BF/BK/BH/B5−/C5/BT/CB/CB /A6 /B4/BD/BF/BK/BH/B5−/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK/BJ. /BE± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BJ. /BE± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BF/BK/BJ. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BF/BK/BJ. /BE± /BC. /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BE/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BF/BK/BK. /BF± /BD. /BJ /BI/BE/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3ππ /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BG. /BL± /BC. /BK /BF/BF/BG/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BJ. /BI± /BC. /BF /BL/BJ/BE/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF/BD/BA/BF/BI /BZ/CT/CE / /CR/BD/BF/BK/BF ± /BE /BE/BF/BC/BF /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR/BD/BF/BL/BC. /BJ± /BD. /BE /BD/BL/BC/BC /C0/BT/BU/C1/BU/C1 /BJ/BF /C0/BU/BV /C3−/D4→ /A3ππ/BD/BF/BK/BJ. /BD± /BD. /BL /BI/BF/BC /BG/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4→ /A3π−/C3 /B7/BD/BF/BL/BC. /BJ± /BE. /BC /BF/BJ/BC /CB/C1/BX/BZ/BX/C4 /BI/BJ /C0/BU/BV /C3−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BD/BF/BK/BG ± /BD /BD/BF/BK/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV /C3−/D4 /BC/BA/BL/DF/BD/BA/BE /BZ/CT/CE / /CR/BD/BF/BK/BH. /BF± /BD. /BL /BD/BC/BK/BI /BG/C0/CD/CF/BX /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BD/BH/DF/BD/BA/BF/BC /BZ/CT/CE / /CR ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BF/BK/BF ± /BD /BG/BA/BH/CZ /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BD/BF/BK/BC ± /BI /BD/BH/BC /BD/CB/CD/BZ/BT/C0/BT/CA/BT /BJ/BL /BU /C0/BU/BV π−/D4 /BI /BZ/CT/CE / /CR/BD/BF/BK/BJ ± /BF /BD/BE/CZ /BD, /BE/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /BU /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BD/BF/BL/BD ± /BF /BD/BL/BF /C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ /C0/BU/BV /CB/CT/CT /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BK/BD /BW/BD/BF/BK/BF ± /BE /BD/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BH /C0/BU/BV /C3−/D4 /BD/BG/BA/BF /BZ/CT/CE / /CR/BD/BF/BK/BL ± /BD /BF/BC/BI/BC /BF/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BD/BE/BI/BF/DF /BD/BK/BG/BF /C5/CT/CE / /CR/BD/BF/BK/BL ± /BL /BD/BH /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR/BD/BF/BL/BD. /BH± /BE. /BI /BD/BE/BC /BG/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BK /BZ/CT/CE / /CR/BD/BF/BL/BL. /BK± /BE. /BE /BH/BK /BG/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BL/BH /BZ/CT/CE / /CR/BD/BF/BL/BE. /BC± /BI. /BE /BE/BC/BC /BV/C7/C7/C8/BX/CA /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BG/BH /BZ/CT/CE / /CR/BD/BF/BK/BE ± /BF /BL/BF /BW /BT/C0/C4 /BI/BD /BW/BU/BV /C3−/CS /BC/BA/BG/BH /BZ/CT/CE / /CR/BD/BF/BJ/BI. /BC± /BG. /BG /BE/BE/BG /BG/BX/C4 /CH /BI/BD /C0/C4/BU/BV /C3−/D4 /BD/BA/BD/BD /BZ/CT/CE / /CR /BD/BD/BG/BK /BD/BD/BG/BK/BD/BD/BG/BK /BD/BD/BG/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BF/BK/BH/B5 WEIGHTED AVERAGE 1387.2 ±0.5 (Error scaled by 2.2) HUWE 64 HBC 1.0ARMENTEROS 65B HBC 10.1SIEGEL 67 HBC 3.1THOMAS 73 HBC 0.0HABIBI 73 HBC 8.6BORENSTEIN 74 HBC 4.4CAMERON 78 HBC 1.9AGUILAR-... 81D HBC 8.1AGUILAR-... 81D HBC 0.4χ2 37.7 (Confidence Level < 0.0001) 1375 1380 1385 1390 1395 1400/A6 /B4/BD/BF/BK/BH/B5−/D1/CP/D7/D7 /B4/C5/CT/CE/B5 /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE /D8/D3/B7 /BI /BL/BH /BJ/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR/BJ. /BE± /BD. /BG /BJ/C0/BT/BU/C1/BU/C1 /BJ/BF /C0/BU/BV /C3−/D4→ /A3ππ/BI. /BF± /BE. /BC /BJ/CB/C1/BX/BZ/BX/C4 /BI/BJ /C0/BU/BV /C3−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BD/BD± /BL /BJ/C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR/BL± /BI /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /A3 /BFπ /CT/DA/CT/D2/D8/D7/BE. /BC± /BD. /BH /BJ/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV /C3−/D4 /BC/BA/BL/DF /BD/BA/BE /BZ/CT/CE / /CR/BJ. /BE± /BE. /BD /BJ/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BK /BZ/CT/CE / /CR/BD/BJ. /BE± /BE. /BC /BJ/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BL/BH /BZ/CT/CE / /CR/BD/BJ± /BJ /BJ/BV/C7/C7/C8/BX/CA /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BG/BH /BZ/CT/CE / /CR/BG. /BF± /BE. /BE /BJ/C0/CD/CF/BX /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BE/BE /BZ/CT/CE / /CR/BC. /BC± /BG. /BE /BJ/BX/C4 /CH /BI/BD /C0/C4/BU/BV /C3−/D4 /BD/BA/BD/BD /BZ/CT/CE / /CR /D1/A6 /B4/BD/BF/BK/BH/B5 /BC− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5 /BC− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5 /BC− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7 /D1/A6 /B4/BD/BF/BK/BH/B5 /BC− /D1/A6 /B4/BD/BF/BK/BH/B5 /B7/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BG/D8 /D3/B7 /BG /BL/BH /BJ/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /BC /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /BC /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /BC /D1/A6 /B4/BD/BF/BK/BH/B5−− /D1/A6 /B4/BD/BF/BK/BH/B5 /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE. /BC± /BE. /BG /BJ/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4→ /A3π−/C3 /B7 /A6 /B4/BD/BF/BK/BH/B5 /CF/C1/BW/CC/C0/CB /A6 /B4/BD/BF/BK/BH/B5 /CF/C1/BW/CC/C0/CB/A6 /B4/BD/BF/BK/BH/B5 /CF/C1/BW/CC/C0/CB /A6 /B4/BD/BF/BK/BH/B5 /CF/C1/BW/CC/C0/CB/A6 /B4/BD/BF/BK/BH/B5 /B7/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5 /B7/CF/C1/BW/CC/C0/A6 /B4/BD/BF/BK/BH/B5 /B7/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5 /B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BH. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BH. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BH. /BK± /BC. /BK/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BJ. /BE± /BE. /BC /BD/BK/BL/BJ /BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BF/BH. /BD± /BD. /BJ /BH/BE/BH/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3ππ /BG/BA/BE /BZ/CT/CE / /CR/BF/BJ. /BH± /BE. /BC /BL/BF/BI/BD /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BF/BH. /BH± /BD. /BL /BI/BL/BC/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF/BD/BA/BF/BI /BZ/CT/CE / /CR/BF/BG. /BC± /BD. /BI /BI/BK/BG/BI /BK/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR/BF/BK. /BF± /BF. /BE /BE/BF/BC/BC /BL/C0/BT/BU/C1/BU/C1 /BJ/BF /C0/BU/BV /C3−/D4→ /A3ππ/BF/BE. /BH± /BI. /BC /BG/BC/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /C3−/D4→ /A3π /B3/D7/BF/BI± /BG /BD/BE/BI/BC /BL/CB/C1/BX/BZ/BX/C4 /BI/BJ /C0/BU/BV /C3−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BF/BE. /BC± /BG. /BJ /BJ/BH/BC /BL/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV /C3−/D4 /BC/BA/BL/BH/DF/BD/BA/BE/BC /BZ/CT/CE / /CR/BG/BI. /BH± /BI. /BG /BK/BH/BL /BL/C0/CD/CF/BX /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BD/BH/DF/BD/BA/BF/BC /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BC± /BF /BI/BC/BC /BU/BT/C3/BX/CA /BK/BC /C0/CH/BU/CA π /B7/D4 /BJ /BZ/CT/CE / /CR/BF/BJ± /BE /BJ/BH/BC /BU/BT/C3/BX/CA /BK/BC /C0/CH/BU/CA /C3−/D4 /BJ /BZ/CT/CE / /CR/BF/BJ± /BE /BJ/CZ /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BF/BC± /BG /BE/CZ /BV/BT /CD/CC/C1/CB /BJ/BL /C0/CH/BU/CA π /B7/D4/slashbig/C3−/D4 /BD/BD/BA/BH /BZ/CT/CE/BF/BC± /BI /BD/BC/BC /BD/CB/CD/BZ/BT/C0/BT/CA/BT /BJ/BL /BU /C0/BU/BV π−/D4 /BI /BZ/CT/CE / /CR/BG/BF± /BH /BE/BE/CZ /BD, /BE/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /BU /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BF/BG± /BE /BE/BH/BL/BG /C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ /C0/BU/BV /CB/CT/CT /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BK/BD /BW/BG/BC. /BC± /BF. /BE /BD/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BH /C0/BU/BV /C3−/D4 /BD/BG/BA/BF /BZ/CT/CE / /CR/BG/BK± /BF /BF/BJ/BG/BC /BF/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BD/BE/BI/BF/DF /BD/BK/BG/BF /C5/CT/CE / /CR/BF/BF± /BE/BC /BG/BI /BL/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6π /B3/D7 /BG /BZ/CT/CE / /CR/BE/BH± /BF/BE /BI/BE /BL/BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C0/BU/BV /C3−/D4 /BF/BA/BH /BZ/CT/CE / /CR/BF/BC. /BF± /BJ. /BH /BE/BH/BC /BL/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BK /BZ/CT/CE / /CR/BF/BF. /BD± /BK. /BF /BE/BH/BC /BL/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BL/BH /BZ/CT/CE / /CR/BH/BD± /BD/BI /BD/BJ/BC /BL/BV/C7/C7/C8/BX/CA /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BG/BH /BZ/CT/CE / /CR/BG/BK± /BD/BI /BD/BH/BG /BL/BX/C4 /CH /BI/BD /C0/C4/BU/BV /C3−/D4 /BD/BA/BD/BD /BZ/CT/CE / /CR /A6 /B4/BD/BF/BK/BH/B5 /BC/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5 /BC/CF/C1/BW/CC/C0/A6 /B4/BD/BF/BK/BH/B5 /BC/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF/BI± /BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BF/BG. /BK± /BH. /BI /BH/BJ/BE/BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BF/BL. /BF± /BD/BC. /BE /BE/BG/BC /BL/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4→ /A3π /BC/C3 /BC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH/BF± /BK /BF/BD/BC/BC /BD/BC/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4→ /A3 /BFπ /BE/BA/BD/BK/BZ/CT/CE/ /CR/BF/BC± /BL /BD/BC/BI /BV/CD/CA/CC/C1/CB /BI/BF /C7/CB/C8/C3 π−/D4 /BD/BA/BH /BZ/CT/CE / /CR/A6 /B4/BD/BF/BK/BH/B5−/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5−/CF/C1/BW/CC/C0/A6 /B4/BD/BF/BK/BH/B5−/CF/C1/BW/CC/C0 /A6 /B4/BD/BF/BK/BH/B5−/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BL. /BG± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BL. /BG± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BL. /BG± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BL. /BG± /BE. /BD/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BF/BK. /BG± /BD/BC. /BJ /BI/BE/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3ππ /BG/BA/BE /BZ/CT/CE / /CR/BF/BG. /BI± /BG. /BE /BF/BF/BG/BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD /BW /C0/BU/BV /C3−/D4→ /A3 /BFπ /BG/BA/BE /BZ/CT/CE / /CR/BF/BL. /BE± /BD. /BJ /BL/BJ/BE/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C0/BU/BV /C3−/D4 /BC/BA/BL/BI/DF/BD/BA/BF/BI /BZ/CT/CE / /CR/BF/BH± /BF /BE/BF/BC/BF /BK/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BD/BK /BZ/CT/CE / /CR/BH/BD. /BL± /BG. /BK /BD/BL/BC/BC /BL/C0/BT/BU/C1/BU/C1 /BJ/BF /C0/BU/BV /C3−/D4→ /A3ππ/BG/BK. /BE± /BJ. /BJ /BI/BF/BC /BL/CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV π−/D4→ /A3π−/C3 /BC/BF/BD. /BC± /BI. /BH /BF/BJ/BC /BL/CB/C1/BX/BZ/BX/C4 /BI/BJ /C0/BU/BV /C3−/D4 /BE/BA/BD /BZ/CT/CE / /CR/BF/BK. /BC± /BG. /BD /BD/BF/BK/BE /BL/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV /C3−/D4 /BC/BA/BL/BH/DF/BD/BA/BE/BC /BZ/CT/CE / /CR/BI/BE± /BJ /BD/BC/BK/BI /C0/CD/CF/BX /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BD/BH/DF/BD/BA/BF/BC /BZ/CT/CE / /CR ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BG± /BG /BG/BA/BH/CZ /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BH/BK± /BG /BD/BH/BC /BD/CB/CD/BZ/BT/C0/BT/CA/BT /BJ/BL /BU /C0/BU/BV π−/D4 /BI /BZ/CT/CE / /CR/BG/BH± /BH /BD/BE/CZ /BD, /BE/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ /BU /C0/BU/BV /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BF/BH± /BD/BC /BD/BL/BF /C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ /C0/BU/BV /CB/CT/CT /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BK/BD /BW/BG/BJ± /BI /BD/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BH /C0/BU/BV /C3−/D4 /BD/BG/BA/BF /BZ/CT/CE / /CR/BG/BC± /BF /BF/BC/BI/BC /BF/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C3−/D4 /BD/BE/BI/BF/DF /BD/BK/BG/BF /C5/CT/CE / /CR/BE/BL. /BE± /BD/BC. /BI /BD/BE/BC /BL/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BK/BC /BZ/CT/CE / /CR/BD/BJ. /BD± /BK. /BL /BH/BK /BL/CB/C5/C1/CC/C0 /BI/BH /C0/BU/BV /C3−/D4 /BD/BA/BL/BH /BZ/CT/CE / /CR/BK/BK± /BE/BG /BE/BC/BC /BL/BV/C7/C7/C8/BX/CA /BI/BG /C0/BU/BV /C3−/D4 /BD/BA/BG/BH /BZ/CT/CE / /CR/BG/BC /BW /BT/C0/C4 /BI/BD /BW/BU/BV /C3−/CS /BC/BA/BG/BH /BZ/CT/CE / /CR/BI/BI± /BD/BK /BE/BE/BG /BL/BX/C4 /CH /BI/BD /C0/C4/BU/BV /C3−/D4 /BD/BA/BD/BD /BZ/CT/CE / /CR WEIGHTED AVERAGE 39.4 ±2.1 (Error scaled by 1.7) HUWE 64 HBC 10.4ARMENTEROS 65B HBC 0.1SIEGEL 67 HBC 1.7THOMAS 73 HBC 1.3HABIBI 73 HBC 6.7BORENSTEIN 74 HBC 2.2CAMERON 78 HBC 0.0AGUILAR-... 81D HBC 1.3AGUILAR-... 81D HBC 0.0χ2 23.8 (Confidence Level = 0.002) 0 2 04 06 08 0 1 0 0/A6 /B4/BD/BF/BK/BH/B5−/DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /A6 /B4/BD/BF/BK/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A6 /B4/BD/BF/BK/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/A6 /B4/BD/BF/BK/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A6 /B4/BD/BF/BK/BH/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/A6 /B4/BD/BF/BK/BH/B5 /B7/CA/BX/BT/C4 /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5 /B7/CA/BX/BT/C4 /C8 /BT/CA/CC/A6 /B4/BD/BF/BK/BH/B5 /B7/CA/BX/BT/C4 /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5 /B7/CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BF/BJ/BL± /BD /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /BX/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/D7 /C0/BT/BU/C1/BU/C1 /BJ/BF/A6 /B4/BD/BF/BK/BH/B5 /B7− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5 /B7− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/A6 /B4/BD/BF/BK/BH/B5 /B7− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5 /B7− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BJ. /BH± /BD. /BH /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /BX/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/D7 /C0/BT/BU/C1/BU/C1 /BJ/BF/A6 /B4/BD/BF/BK/BH/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC/A6 /B4/BD/BF/BK/BH/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BF/BK/BF± /BD /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /BX/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/D7 /C0/BT/BU/C1/BU/C1 /BJ/BF/A6 /B4/BD/BF/BK/BH/B5−− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5−− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/A6 /B4/BD/BF/BK/BH/B5−− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A6 /B4/BD/BF/BK/BH/B5−− /C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BE/BE. /BH± /BD. /BH /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /BX/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CT/D7 /C0/BT/BU/C1/BU/C1 /BJ/BF /BD/BD/BG/BL /BD/BD/BG/BL/BD/BD/BG/BL /BD/BD/BG/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BF/BK/BH/B5 /B8 /A6 /B4/BD/BG/BK/BC/B5 /BU/D9/D1/D4/D7 /A6 /B4/BD/BF/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BF/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /A3π /B4/BK/BJ. /BC± /BD. /BH/B5 /B1/A0/BE /A6π /B4/BD/BD. /BJ± /BD. /BH/B5 /B1/A0/BF /A3γ /B4 /BD. /BF± /BC. /BG/B5 /B1/A0/BG /A6−γ < /BE. /BG × /BD/BC− /BG/BL/BC/B1/A0/BH /C6 /C3/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A6 /B4/BD/BF/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BF/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BF/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BF/BK/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BF/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BF/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BF/BH± /BC. /BC/BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BE/BC± /BC. /BC/BI /BW/C1/C7/C6/C1/CB/C1 /BJ/BK /BU /C0/BU/BV ± /C3−/D4→ /CH∗/C3 /C3/BC. /BD/BI± /BC. /BC/BF /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /B7 /C3−/D4 /BD/BA/BE/BI/DF /BD/BA/BK/BG /BZ/CT/CE / /CR/BC. /BD/BD± /BC. /BC/BE /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV − /C3−/D4 /BD/BA/BE/BI/DF /BD/BA/BK/BG /BZ/CT/CE / /CR/BC. /BE/BD± /BC. /BC/BH /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C0/BU/BV /B7 /C3−/D4→ /A3π /B7π−/B8/A6 /BCπ /B7π−/BC. /BD/BK± /BC. /BC/BG /C5/BT/CB/CC /BJ/BF /C5/C8/CF /BT± /C3−/D4→ /A3π /B7π−/B8/A6 /BCπ /B7π−/BC. /BD/BC± /BC. /BC/BH /CC/C0/C7/C5/BT/CB /BJ/BF /C0/BU/BV − π−/D4→ /A3/C3π /B8 /A6/C3π/BC. /BD/BI± /BC. /BC/BJ /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE /BU /C0/BU/BV /B7 /C3−/D4 /BF/BA/BL/B8 /BG/BA/BI /BZ/CT/CE / /CR/BC. /BD/BF± /BC. /BC/BG /BV/C7/C4/C4/BX/CH /BJ/BD /BU /BW/BU/BV − /BC /C3−/C6 /BD/BA/BH /BZ/CT/CE / /CR/BC. /BD/BF± /BC. /BC/BG /C8 /BT/C6 /BI/BL /C0/BU/BV /B7 π /B7/D4→ /A3/C3π /B8 /A6/C3π/BC. /BC/BK± /BC. /BC/BI /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /B7 /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR/BC. /BD/BI/BF± /BC. /BC/BG/BD /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BU /C0/BU/BV ± /C3−/D4 /BC/BA/BL/BH/DF /BD/BA/BE/BC /BZ/CT/CE / /CR/BC. /BC/BL± /BC. /BC/BG /C0/CD/CF/BX /BI/BG /C0/BU/BV ± /C3−/D4 /BD/BA/BE/DF/BD/BA/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BT/C4/CB/CC/C7/C6 /BI/BE /C0/BU/BV ± /BC /C3−/D4 /BD/BA/BD/BH /BZ/CT/CE / /CR/BC. /BC/BG± /BC. /BC/BG /BU/BT/CB/CC/C1/BX/C6 /BI/BD /C0/BU/BV ±/A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BH/BF± /BC. /BF/BL /B7/BC. /BD/BH − /BC. /BE/BG /BD. /BH/BF± /BC. /BF/BL /B7/BC. /BD/BH − /BC. /BE/BG /BD. /BH/BF± /BC. /BF/BL /B7/BC. /BD/BH − /BC. /BE/BG /BD. /BH/BF± /BC. /BF/BL /B7/BC. /BD/BH − /BC. /BE/BG /BI/BD /CC /BT /CH/C4/C7/CA /BC/BH /BV/C4/BT/CB γ /D4→ /C3 /B7/A3γ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI /BL/BC /BV/C7/C4/BT/CB /BJ/BH /C0/C4/BU/BV /C3−/D4 /B8 /BH/BJ/BH/DF /BL/BJ/BC /C5/CT/CE/A0/parenleftbig/A6−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A6−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A6−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG< /BE. /BG× /BD/BC− /BG/BL/BC /BD/BD/C5/C7/C4/BV/C0/BT/C6/C7 /CE/BC /BG /CB/BX/C4/CG − /A6−/C8/CQ→ /A6 /B4/BD/BF/BK/BH/B5−/C8/CQ/B8 /BI/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BI. /BD× /BD/BC− /BG/BL/BC /BD/BE/BT/CA/C1/C3 /BJ/BJ /CB/C8/BX/BV − /A6−/C8/CQ→ /A6 /B4/BD/BF/BK/BH/B5−/C8 /CQ /B8/BE /BF/BZ /CT /CE/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BF/BK/BH/B5 → /A3π /B4/A0/BH /A0/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BF/BK/BH/B5 → /A3π /B4/A0/BH /A0/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BF/BK/BH/B5 → /A3π /B4/A0/BH /A0/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BF/BK/BH/B5 → /A3π /B4/A0/BH /A0/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BH/BK/BI± /BC. /BF/BD/BL /BD/BF/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BC /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA /A6 /B4/BD/BF/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BF/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY /D6/D3/D1 /AC/D8 /D8/D3 /CX/D2/CR/D0/D9/D7/CX/DA/CT /A3π /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BE/C1/D2/CR/D0/D9/CS/CT/D7 /CS/CP/D8/CP /D3/CU /C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ/BA/BF/CC/CW/CT /CT/D6/D6/D3 /D6/D7 /CP /D6/CT /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /CC/CW/CT /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /D9/D2/CU/D3/D0/CS/CT/CS/BA/BG/CC/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /CT/D2/D0/CP /D6/CV/CT/CS /D8/D3/A0/BB√ /C6 /BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7 /CX/D2 /D8/CW/CT /BD/BL/BK/BG /CT/CS/CX/D8/CX/D3/D2/BA/BH/BY /D6/D3/D1 /CP /AC/D8 /D8/D3 /A3π /BC/DB/CX/D8/CW /D8/CW/CT /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BF/BG /C5/CT/CE/BA/BI/BY /D6/D3/D1 /AC/D8 /D8/D3 /CX/D2/CR/D0/D9/D7/CX/DA/CT /A3π /BC/D7/D4 /CT/CR/D8/D6/D9/D1 /DB/CX/D8/CW /D8/CW/CT /DB/CX/CS/D8/CW /AC/DC/CT/CS /CP/D8 /BG/BC /C5/CT/CE/BA/BJ/CA/CT/CS/D9/D2/CS/CP/D2/D8 /DB/CX/D8/CW /CS/CP/D8/CP /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /C4/CX/D7/D8/CX/D2/CV/D7/BA/BK/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /A3π /B7π−/CP/D2/CS /A3π /B7π−π /BC/CR/D3/D1/CQ/CX/D2/CT/CS /CQ /DD/D9 /D7 /BA/BL/CC/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /CT/D2/D0/CP /D6/CV/CT/CS /D8/D3/BG/A0/BB√ /C6 /BA /CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /D8/CW/CT /C3∗/B4/BK/BL/BE/B5 /D1/CP/D7/D7 /CX/D2 /D8/CW/CT /BD/BL/BK/BG /CT/CS/CX/D8/CX/D3/D2/BA/BD/BC/BV/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /B7/B8 /BC/B8 /CP/D2/CS − /DB/CX/CS/D8/CW/D7 /CT/D5/D9/CP/D0/BA/BD/BD/CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CX/D7 /CU/D6/D3/D1 /D8/CW/CT /C5/C7/C4/BV/C0/BT/C6/C7 /CE /BC/BG /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BL/BA/BH /CZ /CT/CE /D3/D2 /D8/CW/CT /A6−γ /DB/CX/CS/D8/CW/BA/BD/BE/CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CX/D7 /CU/D6/D3/D1 /D8/CW/CT /BT/CA/C1/C3 /BJ/BJ /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BE/BG /CZ /CT/CE /D3/D2 /D8/CW/CT /A6−γ /DB/CX/CS/D8/CW/BA/BD/BF/BT/D2 /CT/DC/D8/D6/CP/D4 /D3/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CT/CS /CP/D1/D4/D0/CX/D8/D9/CS/CT /CQ /CT/D0/D3 /DB /D8/CW/D6/CT/D7/CW/D3/D0/CS/BA /A6 /B4/BD/BF/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BF/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BF/BK/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CC /BT /CH/C4/C7/CA /BC/BH /C8/CA /BV/BJ/BD /BC/BH/BG/BI/BC/BL /CB/BA /CC /CP /DD/D0/D3 /D6 /CT/D8 /CP/D0/BA /B4/C2/C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA /BV/BJ/BE /BC/BF/BL/BL/BC/BE /B4/CT/D6/D6/CP/D8/BA/B5 /CB/BA /CC /CP /DD/D0/D3 /D6 /CT/D8 /CP/D0/BA /B4/C2/C4/CP/CQ /BV/C4/BT/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C5/C7/C4/BV/C0/BT/C6/C7 /CE /BC/BG /C8/C4 /BU/BH/BL/BC /BD/BI/BD /CE/BA/CE/BA /C5/D3/D0/CR/CW/CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /CB/BX/C4/BX/CG /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BG /CI/C8/C0/CH /BV/BE/BF /BE/BD/BF /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/C8/BW/BZ /BK/BG /CA/C5/C8 /BH/BI /CB/BD /BV/BA/BZ/BA /CF /D3/CW/D0 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BK/BD/BW /BT/BY/C1/CB /BT/BJ/BJ /BD/BG/BG /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE/B8 /C2/BA /CB/CP/D0/CX/CR/CX/D3 /B4/C5/BT/BW/CA/B5/BU/BT/C3/BX/CA /BK/BC /C6/C8 /BU/BD/BI/BI /BE/BC/BJ /C8 /BA/BT/BA /BU/CP/CZ /CT/D6 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B5/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BJ/BL/BU /C6/C8 /BU/BD/BG/BK /BD/BK /C5/BA /BU/CP/D9/CQ/CX/D0/D0/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BV/BX/CA/C6/B8 /BZ/C4/BT/CB/B7/B5/BV/BT /CD/CC/C1/CB /BJ/BL /C6/C8 /BU/BD/BH/BI /BH/BC/BJ /BV/BA/CE/BA /BV/CP/D9/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B5/CB/CD/BZ/BT/C0/BT/CA/BT /BJ/BL/BU /C6/C8 /BU/BD/BH/BI /BE/BF/BJ /CA/BA /CB/D9/CV/CP/CW/CP /D6/CP /CT/D8 /CP/D0/BA /B4/C3/BX/C3/B8 /C7/CB/C3 /BV/B8 /C3/C1/C6/C3/B5/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5/BW/C1/C7/C6/C1/CB/C1 /BJ/BK/BU /C8/C4 /BJ/BK/BU /BD/BH/BG /BV/BA /BW/CX/D3/D2/CX/D7/CX/B8 /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7/B8 /C2/BA /BW/CX/CP/DE /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B7/B5/BT/CA/C1/C3 /BJ/BJ /C8/CA/C4 /BF/BK /BD/BC/BC/BC /BX/BA /BT/D6/CX/CZ /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BU/C6/C4/B8 /C5/BT/CB/BT/B5/BU/BT/CA/CA/BX/C1/CA/C7 /BJ/BJ/BU /C6/C8 /BU/BD/BE/BI /BF/BD/BL /BY/BA /BU/CP /D6/D6/CT/CX/D6/D3 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B8 /C6/C1/C2/C5/B5/C0/C7/C4/C5/BZ/CA/BX/C6 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BE/BI/BD /CB/BA/C7/BA /C0/D3/D0/D1/CV/D6/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B8 /C6/C1/C2/C5/B5/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BJ/BH /C6/C8 /BU/BL/BK /BG/BD/BK /C5/BA /BU/CP /D6/CS/CP/CS/CX/D2/B9/C7/D8 /DB/CX/D2/D3 /DB/D7/CZ /CP /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BX/C8/C7/C4/B7/B5/BV/C7/C4/BT/CB /BJ/BH /C6/C8 /BU/BL/BD /BE/BH/BF /C2/BA /BV/D3/D0/CP/D7 /CT/D8 /CP/D0/BA /B4/C7/CA/CB/BT /CH/B5/BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C6/BV /BE/BD/BT /BD/BG/BI /BT/BA /BU/CT/D6/D8/CW/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CA/C0/BX/C4/B8 /CB/BT /BV/C4/B7/B5/BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BG /C8/CA /BW/BL /BF/BC/BC/BI /CB/BA/CA/BA /BU/D3 /D6/CT/D2/D7/D8/CT/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C5/C1/BV/C0/B5/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5 /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /C8/CA /BW/BD/BC /BF/BK/BI/BH /BW/BA/BU/BA /C4/CX/CR/CW/D8/CT/D2/CQ /CT/D6/CV /B4/C1/C6/BW/B5/BT/D0/D7/D3 /C8/D6/CX/DA/CP/D8/CT /BV/D3/D1/D1/BA /BW/BA/BU/BA /C4/CX/CR/CW/D8/CT/D2/CQ /CT/D6/CV /B4/C1/C6/BW/B5/C0/BT/BU/C1/BU/C1 /BJ/BF /CC/CW/CT/D7/CX/D7 /C6/CT/DA/CX/D7 /BD/BL/BL /C5/BA /C0/CP/CQ/CX/CQ/CX /B4/BV/C7/C4/CD/B5/BT/D0/D7/D3 /C8/D9/D6/CS/D9/CT /BV/D3/D2/CU/BA /BF/BK/BJ /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BU/C1/C6/BZ/B5/C5/BT/CB/CC /BJ/BF /C8/CA /BW/BJ /BF/BE/BD/BE /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA /BW/BJ /BH /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5 /C1/C2/C8/CC/C0/C7/C5/BT/CB /BJ/BF /C6/C8 /BU/BH/BI /BD/BH /BW/BA/CF/BA /CC/CW/D3/D1/CP/D7 /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B5 /C2/C8/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BE/BU /C8/CA /BW/BI /BE/BL /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BV/C7/C4/C4/BX/CH /BJ/BD/BU /C6/C8 /BU/BF/BD /BI/BD /BW/BA/BV/BA /BV/D3/D0/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BX/BW/C1/C6/B8 /BZ/C4/BT/CB/B7/B5/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC/BU /C8/CA/C4 /BE/BH /BH/BK /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/C8 /BT/C6 /BI/BL /C8/CA/C4 /BE/BF /BK/BC/BK /CH/BA/C4/BA /C8 /CP/D2/B8 /BY/BA/C4/BA /BY /D3 /D6/D1/CP/D2 /B4/C8/BX/C6/C6/B5 /C1/CB/C1/BX/BZ/BX/C4 /BI/BJ /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BK/BC/BG/BD /BW/BA/C5/BA /CB/CX/CT/CV/CT/D0 /B4/C4/CA/C4/B5/BU/C1/CA/C5/C1/C6/BZ/C0/BT/C5 /BI/BI /C8/CA /BD/BH/BE /BD/BD/BG/BK /C5/BA /C0/CP/D5/D9/CT /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BZ/C4/BT/CB/B8 /C4/C7/C1/BV/B8 /C7 /CG/BY/B7/B5/C4/C7/C6/BW/C7/C6 /BI/BI /C8/CA /BD/BG/BF /BD/BC/BF/BG /BZ/BA/CF/BA /C4/D3/D2/CS/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5 /C2/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH/BU /C8/C4 /BD/BL /BJ/BH /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5/CB/C5/C1/CC/C0 /BI/BH /CC/CW/CT/D7/CX/D7 /CD/BV/C4/BT /C4/BA/CC/BA /CB/D1/CX/D8/CW /B4/CD/BV/C4/BT/B5/BV/C7/C7/C8/BX/CA /BI/BG /C8/C4 /BK /BF/BI/BH /CF/BA/BT/BA /BV/D3 /D3/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B5/C0/CD/CF/BX /BI/BG /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BD/BE/BL/BD /BW/BA/C7/BA /C0/D9 /DB /CT /B4/C4/CA/C4/B5 /C2/C8/BT/D0/D7/D3 /C8/CA /BD/BK/BD /BD/BK/BE/BG /BW/BA/C7/BA /C0/D9 /DB /CT /B4/C4/CA/C4/B5/BV/CD/CA/CC/C1/CB /BI/BF /C8/CA /BD/BF/BE /BD/BJ/BJ/BD /C4/BA/C2/BA /BV/D9/D6/D8/CX/D7 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B5 /C2/BT/C4/CB/CC/C7/C6 /BI/BE /BV/BX/CA/C6/BV/D3/D2/CU/BA /BF/BD/BD /C5/BA/C0/BA /BT/D0/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BU/BT/CB/CC/C1/BX/C6 /BI/BD /C8/CA/C4 /BI /BJ/BC/BE /C8 /BA/C4/BA /BU/CP/D7/D8/CX/CT/D2/B8 /C5/BA /BY /CT/D6/D6/D3/B9/C4/D9/DE/DE/CX/B8 /BT/BA/C0/BA /CA/D3/D7/CT/D2/CU/CT/D0/CS /B4/C4/CA/C4/B5/BW /BT/C0/C4 /BI/BD /C8/CA/C4 /BI /BD/BG/BE /C7/BA/C1/BA /BW/CP/CW/D0 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BX/C4 /CH /BI/BD /C8/CA/C4 /BJ /BG/BI/BD /CA/BA/C8 /BA/BX /D0 /DD /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C2/BT/C4/CB/CC/C7/C6 /BI/BC /C8/CA/C4 /BH /BH/BE/BC /C5/BA/C0/BA /BT/D0/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C1 /A6 /B4/BD/BG/BK/BC/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT/D7/CT /CP /D6/CT /D4 /CT/CP/CZ/D7 /D7/CT/CT/D2 /CX/D2 /A3π /CP/D2/CS /A6π /D7/D4 /CT/CR/D8/D6/CP /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 π /B7/D4→/B4 /CHπ /B5 /C3 /B7/CP/D8 /BD/BA/BJ /BZ/CT/CE / /CR /BA /BT/D0/D7/D3/B8 /D8/CW/CT /CH /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2 /D3/D7/CR/CX/D0/D0/CP/D8/CT/D7 /CX/D2 /D8/CW/CT/D7/CP/D1/CT /D6/CT/CV/CX/D3/D2/BA/C5/C1/C4/C4/BX/CA /BJ/BC /D7/D9/CV/CV/CT/D7/D8/D7 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /CP/D0/D8/CT/D6/D2/CP/D8/CT /CT/DC/D4/D0/CP/D2/CP/D8/CX/D3/D2 /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /CP/D6/CT/AD/CT/CR/D8/CX/D3/D2 /D3/CU /C6 /B4/BD/BI/BJ/BH/B5 → /A3/C3 /CS/CT/CR/CP /DD /BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D7/D9/CR/CW /CP/D2 /CT/DC/D4/D0/CP/D2/CP/D8/CX/D3/D2/CU/D3 /D6 /D8/CW/CT /B4 /A6 /B7π /BC/B5 /C3 /B7/CR/CW/CP/D2/D2/CT/D0 /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /A1 /B4/BD/BI/BH/BC/B5 → /A6/C3 /CS/CT/CR/CP /DD/D7/CT/CT/D1/D7 /D9/D2/D0/CX/CZ /CT/D0/DD /B4/D7/CT/CT /C8 /BT/C6 /BJ/BC/B5/BA /C1/D2 /CP/CS/CS/CX/D8/CX/D3/D2 /D7/D9/CR/CW /D6/CT/AD/CT/CR/D8/CX/D3/D2/D7 /DB /D3/D9/D0/CS /CP/D0/D7/D3/CW/CP/DA/CT /D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CU/D3 /D6 /D8/CW/CT /D3/D7/CR/CX/D0/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CH /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /BD/BG/BK/BC/C5/CT/CE /D6/CT/CV/CX/D3/D2/BA/C0/BT/C6/CB/C7/C6 /BJ/BD/B8 /DB/CX/D8/CW /D0/CT/D7/D7 /CS/CP/D8/CP /D8/CW/CP/D2 /C8 /BT/C6 /BJ/BC/B8 /CR/CP/D2 /D2/CT/CX/D8/CW/CT/D6 /CR/D3/D2/AC/D6/D1 /D2/D3 /D6/CS/CT/D2/DD /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /D8/CW/CX/D7 /D7/D8/CP/D8/CT/BA /C5/BT/CB/CC /BJ/BH /D7/CT/CT/D7 /D2/D3 /D7/D8/D6/D9/CR/D8/D9/D6/CT /CX/D2 /D8/CW/CX/D7/D6/CT/CV/CX/D3/D2 /CX/D2 /C3−/D4→ /A3π /BC/BA/BX/C6/BZ/BX/C4/BX/C6 /BK/BC /D4 /CT/D6/CU/D3 /D6/D1/D7 /CP /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3−/D4→ /D4 /C3 /BCπ−/CP/D8 /BG/BA/BE /BZ/CT/CE / /CR /BA /CC/CW/CT/DD /D3/CQ/D7/CT/D6/DA/CT /CP /BF/BA/BH /D7/D8/CP/D2/CS/CP /D6/CS/B9/CS/CT/DA/CX/CP/D8/CX/D3/D2 /D7/CX/CV/D2/CP/D0 /CP/D8 /BD/BG/BK/BC/C5/CT/CE /CX/D2 /D4 /C3 /BC/DB/CW/CX/CR/CW /CR/CP/D2/D2/D3/D8 /CQ /CT /CT/DC/D4/D0/CP/CX/D2/CT/CS /CP/D7 /CP /D6/CT/AD/CT/CR/D8/CX/D3/D2 /D3/CU /CP/D2/DD /CR/D3/D1/B9/D4 /CT/D8/CX/D2/CV /CR/CW/CP/D2/D2/CT/D0/BA/C8/CA/BT/C3/C0/C7 /CE /BC/BG /D7/CT/CT/D7 /D2/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D3 /D6 /D3/D8/CW/CT/D6 /D0/CX/CV/CW/D8 /A6 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8/CP/D7/CX/CS/CT /CU/D6/D3/D1 /D8/CW/CT /A6 /B4/BD/BF/BK/BH/B5 /B8 /CX/D2 /C3−/D4→ /A3π /BCπ /BC/BA/CI/CH/BV/C0/C7/CA /BC/BI /AC/D2/CS/D7 /D4 /CT/CP/CZ/D7 /CX/D2 /D4/D4→ /D4/C3 /B7/B4π±/CG∓/B5 /CP/D8 /D4/CQ/CT /CP /D1 /BP/BF/BA/BI/BH /BZ/CT/CE/BB/CR/BA /A6 /B4/BD/BG/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BG/BK/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BG/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BG/BK/BC/B5 /C5/BT/CB/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BG/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BG/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BG/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BG/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BG/BK/BC± /BD/BH /BF/BI/BH± /BI/BC /CI/CH/BV/C0/C7/CA /BC/BI /CB/C8/BX/BV /D4/D4→ /D4/C3 /B7/B4π±/CG∓/B5/BD/BG/BK/BC /BD/BE/BC /BX/C6/BZ/BX/C4/BX/C6 /BK/BC /C0/BU/BV /C3−/D4→ /B4 /D4 /C3 /BC/B5π−/BD/BG/BK/BH± /BD/BC /BV/C4/C1/C6/BX /BJ/BF /C5/C8/CF /BT /C3−/CS→ /B4 /A3π−/B5 /D4/BD/BG/BJ/BL± /BD/BC /C8 /BT/C6 /BJ/BC /C0/BU/BV π /B7/D4→ /B4 /A3π /B7/B5 /C3 /B7/BD/BG/BI/BH± /BD/BH /C8 /BT/C6 /BJ/BC /C0/BU/BV π /B7/D4→ /B4 /A6π /B5 /C3 /B7 /A6 /B4/BD/BG/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BG/BK/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BG/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BG/BK/BC/B5 /CF/C1/BW/CC/C0/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC± /BD/BH /BF/BI/BH± /BI/BC /CI/CH/BV/C0/C7/CA /BC/BI /CB/C8/BX/BV /D4/D4→ /D4/C3 /B7/B4π±/CG∓/B5/BK/BC± /BE/BC /BD/BE/BC /BX/C6/BZ/BX/C4/BX/C6 /BK/BC /C0/BU/BV /C3−/D4→ /B4 /D4 /C3 /BC/B5π−/BG/BC± /BE/BC /BV/C4/C1/C6/BX /BJ/BF /C5/C8/CF /BT /C3−/CS→ /B4 /A3π−/B5 /D4/BF/BD± /BD/BH /C8 /BT/C6 /BJ/BC /C0/BU/BV π /B7/D4→ /B4 /A3π /B7/B5 /C3 /B7/BF/BC± /BE/BC /C8 /BT/C6 /BJ/BC /C0/BU/BV π /B7/D4→ /B4 /A6π /B5 /C3 /B7 /A6 /B4/BD/BG/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BG/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BG/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BG/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BD/BG/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BG/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BG/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BG/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BC. /BK/BE± /BC. /BH/BD /C8 /BT/C6 /BJ/BC /C0/BU/BV /B7 /BD/BD/BH/BC /BD/BD/BH/BC/BD/BD/BH/BC /BD/BD/BH/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BG/BK/BC/B5 /BU/D9/D1/D4/D7/B8 /A6 /B4/BD/BH/BI/BC/B5 /BU/D9/D1/D4/D7/B8 /A6 /B4/BD/BH/BK/BC/B5 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BC. /BJ/BE± /BC. /BH/BC /C8 /BT/C6 /BJ/BC /C0/BU/BV /B7/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/D1/CP/D0/D0 /BV/C4/C1/C6/BX /BJ/BF /C5/C8/CF /BT /C3−/CS→ /B4 /A3π−/B5 /D4 /A6 /B4/BD/BG/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BG/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BG/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BG/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CI/CH/BV/C0/C7/CA /BC/BI /C8/CA/C4 /BL/BI /BC/BD/BE/BC/BC/BE /C1/BA /CI/DD/CR/CW/D3 /D6 /CT/D8 /CP/D0/BA /B4/BT/C6/C3/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C8/CA/BT/C3/C0/C7 /CE /BC/BG /C8/CA /BV/BI/BL /BC/BG/BE/BE/BC/BE/CA /CB/BA /C8/D6/CP/CZ/CW/D3/DA /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BX/C6/BZ/BX/C4/BX/C6 /BK/BC /C6/C8 /BU/BD/BI/BJ /BI/BD /C2/BA/C2/BA /BX/D2/CV/CT/D0/CT/D2 /CT/D8 /CP/D0/BA /B4/C6/C1/C2/C5/B8 /BT/C5/CB/CC/B8 /BV/BX/CA/C6/B7/B5/C5/BT/CB/CC /BJ/BH /C8/CA /BW/BD/BD /BF/BC/BJ/BK /CC/BA/CB/BA /C5/CP/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B5/BV/C4/C1/C6/BX /BJ/BF /C4/C6/BV /BI /BE/BC/BH /BW/BA /BV/D0/CX/D2/CT/B8 /CA/BA /C4/CP/D9/D1/CP/D2/D2/B8 /C2/BA /C5/CP/D4/D4 /B4/CF/C1/CB/BV/B5 /C1/C2/C8/C0/BT/C6/CB/C7/C6 /BJ/BD /C8/CA /BW/BG /BD/BE/BL/BI /C8 /BA /C0/CP/D2/D7/D3/D2/B8 /BZ/BA/BX/BA /C3/CP/D0/D1/D9/D7/B8 /C2/BA /C4/D3/D9/CX/CT /B4/C4/BU/C4/B5 /C1/C5/C1/C4/C4/BX/CA /BJ/BC /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BE/BE/BL /BW/BA/C0/BA /C5/CX/D0/D0/CT/D6 /B4/C8/CD/CA/BW/B5/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/C8 /BT/C6 /BJ/BC /C8/CA /BW/BE /BG/BG/BL /CH/BA/C4/BA /C8 /CP/D2 /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B5/BT/D0/D7/D3 /C8/CA/C4 /BE/BF /BK/BC/BK /CH/BA/C4/BA /C8 /CP/D2/B8 /BY/BA/C4/BA /BY /D3 /D6/D1/CP/D2 /B4/C8/BX/C6/C6/B5 /C1/BT/D0/D7/D3 /C8/CA/C4 /BE/BF /BK/BC/BI /CH/BA/C4/BA /C8 /CP/D2/B8 /BY/BA/C4/BA /BY /D3 /D6/D1/CP/D2 /B4/C8/BX/C6/C6/B5 /C1 /A6 /B4/BD/BH/BI/BC/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /CT/D2/D8/D6/DD /D0/CX/D7/D8/D7 /D4 /CT/CP/CZ/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CX/D2 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP /CP /D6/D3/D9/D2/CS /BD/BH/BI/BC /C5/CT/CE/DB/CX/D8/CW/D3/D9/D8 /CX/D1/D4/D0/DD/CX/D2/CV /D8/CW/CP/D8 /D8/CW/CT/DD /CP /D6/CT /D2/CT/CR/CT/D7/D7/CP /D6/CX/D0/DD /D6/CT/D0/CP/D8/CT/CS/BA/BW/C1/C7/C6/C1/CB/C1 /BJ/BK /BU /D3/CQ/D7/CT/D6/DA/CT/D7 /CP /BI /D7/D8/CP/D2/CS/CP /D6/CS/B9/CS/CT/DA/CX/CP/D8/CX/D3/D2 /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CP/D8/BD/BH/BH/BF /C5/CT/CE /CX/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT/CS /A3 /BB /A6π /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/CP /CU/D6/D3/D1 /C3−/D4→/B4 /A3 /BB /A6 /B5π /C3 /C3 /CP/D8 /BG/BA/BE /BZ/CT/CE/ /CR /BA /C1/D2 /CP /BV/BX/CA/C6 /C1/CB/CA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B8 /C4/C7/BV/C3/B9/C5/BT/C6 /BJ/BK /D6/CT/D4 /D3 /D6/D8/D7 /CP /D2/CP /D6/D6/D3 /DB /BI /D7/D8/CP/D2/CS/CP /D6/CS/B9/CS/CT/DA/CX/CP/D8/CX/D3/D2 /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CP/D8 /BD/BH/BJ/BE/C5/CT/CE /CX/D2 /A3π±/CU/D6/D3/D1 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 /D4/D4→ /A3π /B7π−/CG /BA /CC/CW/CT/D7/CT /CT/D2/CW/CP/D2/CR/CT/B9/D1/CT/D2/D8/D7 /CP /D6/CT /D9/D2/D0/CX/CZ /CT/D0/DD /D8/D3 /CQ /CT /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT /A6 /B4/BD/BH/BK/BC/B5 /B4/DB/CW/CX/CR/CW /CW/CP/D7 /D2/D3/D8/CQ /CT/CT/D2 /CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /D7/CT/DA/CT/D6/CP/D0 /D6/CT/CR/CT/D2/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DF /D7/CT/CT /D8/CW/CT /D2/CT/DC/D8 /CT/D2/D8/D6/DD/CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B5/BA/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /D3/CQ/D7/CT/D6/DA/CT/D7 /CP /CQ/D9/D1/D4 /CP/D8 /BD/BH/BH/BC /C5/CT/CE /B4/CP/D7 /DB /CT/D0/D0 /CP/D7 /D3/D2/CT /CP/D8/BD/BH/BK/BC /C5/CT/CE/B5 /CX/D2 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B9/BD /C3/C6 /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /CQ/D9/D8 /D9/D2/CR/CT/D6/D8/CP/CX/D2/B9/D8/CX/CT/D7 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/D9/D8/D7/CX/CS/CT /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /D3/CU /D8/CW/CT/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D4 /D6/CT/CR/D0/D9/CS/CT /CT/D7/D8/CX/D1/CP/D8/CX/D2/CV /CX/D8/D7 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT/BA/CB/CT/CT /CP/D0/D7/D3 /C5/BX/BT/BW/C7 /CF/CB /BK/BC /CU/D3 /D6 /CP /D6/CT/DA/CX/CT/DB /D3/CU /D8/CW/CX/D7 /D7/D8/CP/D8/CT/BA /A6 /B4/BD/BH/BI/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BH/BI/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BH/BI/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BH/BI/BC/B5 /C5/BT/CB/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BH/BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BI/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BH/BF± /BJ /BD/BE/BD /BW/C1/C7/C6/C1/CB/C1 /BJ/BK /BU /C0/BU/BV ± /C3−/D4→/B4 /CHπ /B5 /C3 /C3/BD/BH/BJ/BE± /BG /BG/BC /C4/C7/BV/C3/C5/BT/C6 /BJ/BK /CB/C8/BX/BV ± /D4/D4→/A3π /B7π−/CG /A6 /B4/BD/BH/BI/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BH/BI/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BH/BI/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BH/BI/BC/B5 /CF/C1/BW/CC/C0/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BJ/BL± /BF/BC /BD/BE/BD /BW/C1/C7/C6/C1/CB/C1 /BJ/BK /BU /C0/BU/BV ± /C3−/D4→/B4 /CHπ /B5 /C3 /C3/BD/BH± /BI /BG/BC /BD/C4/C7/BV/C3/C5/BT/C6 /BJ/BK /CB/C8/BX/BV ± /D4/D4→/A3π /B7π−/CG /A6 /B4/BD/BH/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BH/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3π /D7/CT/CT/D2/A0/BE /A6π /A6 /B4/BD/BH/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BH/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BH/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BH/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/A0/parenleftbig/A6π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3π/parenrightbig/B7/A0/parenleftbig/A6π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/A6π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3π/parenrightbig/B7/A0/parenleftbig/A6π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5/A0/parenleftbig/A6π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3π/parenrightbig/B7/A0/parenleftbig/A6π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5 /A0/parenleftbig/A6π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3π/parenrightbig/B7/A0/parenleftbig/A6π/parenrightbig/bracketrightbig/A0/BE /BB/B4/A0/BD /B7/A0/BE /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BD/BE /BW/C1/C7/C6/C1/CB/C1 /BJ/BK /BU /C0/BU/BV ± /C3−/D4→/B4 /CHπ /B5 /C3 /C3/A0/parenleftbig/A3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/C4/C7/BV/C3/C5/BT/C6 /BJ/BK /CB/C8/BX/BV ± /D4/D4→/A3π /B7π−/CG /A6 /B4/BD/BH/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BH/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/BD/CC/CW/CT /DB/CX/CS/D8/CW /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /C4/C7/BV/C3/C5/BT/C6 /BJ/BK /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2/BA /A6 /B4/BD/BH/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BH/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BH/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/C5/BX/BT/BW/C7 /CF/CB /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BE/BK/BF /BU/BA/CC/BA /C5/CT/CP/CS/D3 /DB/D7 /B4/BV/C1/C6/BV/B5/BW/C1/C7/C6/C1/CB/C1 /BJ/BK/BU /C8/C4 /BJ/BK/BU /BD/BH/BG /BV/BA /BW/CX/D3/D2/CX/D7/CX/B8 /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7/B8 /C2/BA /BW/CX/CP/DE /B4/BV/BX/CA/C6/B8 /BT/C5/CB/CC/B7/B5 /C1/C4/C7/BV/C3/C5/BT/C6 /BJ/BK /CB/CP/CR/D0/CP /DD /BW/C8/C0/C8/BX /BJ/BK/B9/BC/BD /CF/BA /C4/D3 /CR/CZ/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B8 /CB/BT /BV/C4/B5/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1 /A6 /B4/BD/BH/BK/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B9/BD /C3/C6 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BU/C6/C4 /B4/C4/C1 /BJ/BF/B8 /BV/BT/CA/CA/C7/C4/C4 /BJ/BI/B5/CP /D2 /CS/CX /D2/CP /D4 /CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3−/D4→ /A3π /BC/CU/D3 /D6/CR /BA /D1 /BA /CT/D2/CT/D6/CV/CX/CT/D7/BD/BH/BI/BC/DF /BD/BI/BC/BC /C5/CT/CE /CQ /DD /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BA /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /AC/D2/CS/D7 /C2 /C8/BP/BF/BB/BE−/BA /C6/D3/D8 /D7/CT/CT/D2 /CQ /DD /BX/C6/BZ/C4/BX/CA /BJ/BK /D3 /D6/CQ /DD /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BV /B4/DB/CX/D8/CW /D0/CP /D6/CV/CT/D6/D7/D8/CP/D8/CX/D7/D8/CX/CR/D7 /CX/D2 /C3 /BC/C4 /D4→ /A3π /B7/CP/D2/CS /A6 /BCπ /B7/B5/BA/C6/CT/CX/D8/CW/CT/D6 /C7/C4/C5/CB/CC/BX/BW /BC/BG /B4/CX/D2 /C3−/D4→ /A3π /BC/B5/D2 /D3 /D6 /C8/CA/BT/C3/C0/C7 /CE /BC/BG /B4/CX/D2/C3−/D4→ /A3π /BCπ /BC/B5 /D7/CT/CT /CP/D2/DD /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D7/D8/CP/D8/CT/BA /A6 /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BH/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BH/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BH/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BK/BF± /BG /BD/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BH/BK/BE± /BG /BE/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BH/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH /BD/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BD± /BG /BE/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BH/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF± /BC. /BC/BD /BE/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BV /C0/BU/BV /C3 /BC/C4 /D4→ /A3π /B7/D2/D3/D8 /D7/CT/CT/D2 /BX/C6/BZ/C4/BX/CA /BJ/BK /C0/BU/BV /C3 /BC/C4 /D4→ /A3π /B7/B7/BC. /BD/BC± /BC. /BC/BE /BE/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BH/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BV /C0/BU/BV /C3 /BC/C4 /D4→ /A6 /BCπ /B7/D2/D3/D8 /D7/CT/CT/D2 /BX/C6/BZ/C4/BX/CA /BJ/BK /C0/BU/BV /C3 /BC/C4 /D4→ /A6 /BCπ /B7/B7/BC. /BC/BF± /BC. /BC/BG /BE/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A6 /B4/BD/BH/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BH/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /D7/CT/CT/D7 /CP /D8/D3/D8/CP/D0/B9/CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /DB/CX/D8/CW /B4 /C2 /B7/BD/BB/BE/B5 /A0/CT/D0 /BB/A0/D8/D3/D8/CP/D0 /BP /BC/BA/BC/BI/BA/BE/CC/CW/CT /D1/CP/CX/D2 /CT/AB/CT/CR/D8 /D3/CQ/D7/CT/D6/DA/CT/CS /CQ /DD /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /CX/D7 /CX/D2 /D8/CW/CT /A3π /AC/D2/CP/D0 /D7/D8/CP/D8/CT/BN /D8/CW/CT /C3/C6 /CP/D2/CS/A6π /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP /D6/CT /CT/D7/D8/CX/D1/CP/D8/CT/CS /CU/D6/D3/D1 /CP /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /AC/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/D3/D8/CP/D0/B9/CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CP/D8/CP /D3/CU/C4/C1 /BJ/BF/BA /A6 /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BH/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C7/C4/C5/CB/CC/BX/BW /BC/BG /C8/C4 /BU/BH/BK/BK /BE/BL /C2/BA /C7/D0/D1/D7/D8/CT/CS /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/C8/CA/BT/C3/C0/C7 /CE /BC/BG /C8/CA /BV/BI/BL /BC/BG/BE/BE/BC/BE/CA /CB/BA /C8/D6/CP/CZ/CW/D3/DA /CT/D8 /CP/D0/BA /B4/BU/C6/C4 /BV/D6/DD/D7/D8/CP/D0 /BU/CP/D0/D0 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BV /C6/C8 /BU/BD/BF/BE /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /BX/BW/C1/C6/B8 /BZ/C4/BT/CB/B7/B5 /C1/BX/C6/BZ/C4/BX/CA /BJ/BK /C8/CA /BW/BD/BK /BF/BC/BI/BD /BT/BA /BX/D2/CV/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C5/CD/B8 /BT/C6/C4/B5/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /C8/C4 /BH/BD/BU /BH/BC/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B5 /C1/C2/C8/C4/C1 /BJ/BF /C8/D9/D6/CS/D9/CT /BV/D3/D2/CU/BA /BE/BK/BF /C3/BA/C3/BA /C4/CX /B4/BU/C6/C4/B5 /C1 /BD/BD/BH/BD /BD/BD/BH/BD/BD/BD/BH/BD /BD/BD/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BI/BE/BC/B5 /B8 /A6 /B4/BD/BI/BE/BC/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /A6 /B4/BD/BI/BE/BC/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT /CB/BD/BD /D7/D8/CP/D8/CT /CP/D8 /BD/BI/BL/BJ /C5/CT/CE /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /CX/D7 /D8/CT/D2/D8/CP/D8/CX/DA/CT/D0/DD/D0/CX/D7/D8/CT/CS /D9/D2/CS/CT/D6 /D8/CW/CT /A6 /B4/BD/BJ/BH/BC/B5 /BA /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /D7/CT/CT/D7 /D8 /DB /D3 /CQ/D9/D1/D4/D7 /CX/D2 /D8/CW/CT/CX/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D2/CT/CP /D6 /D8/CW/CX/D7 /D1/CP/D7/D7/BA/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /CX/D2 /D8/CW/CT /D2/CT/DC/D8 /CT/D2/D8/D6/DD /BA /A6 /B4/BD/BI/BE/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BE/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BI/BE/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BE/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BI/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BE/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BC/BC± /BI /BD/C5/C7/CA/CA/C1/CB /BJ/BK /BW/C8/CF /BT /C3−/D2→ /A3π−/BD/BI/BC/BK± /BH /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BI/BF/BF± /BD/BC /BF/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BI/BF/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BE/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /A6 /B4/BD/BI/BE/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BE/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BI/BE/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BJ± /BD/BL /BD/C5/C7/CA/CA/C1/CB /BJ/BK /BW/C8/CF /BT /C3−/D2→ /A3π−/BD/BH /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BC /BF/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BI/BH± /BE/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BC /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /A6 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BE /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BH /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE± /BC. /BC/BE /BD/C5/C7/CA/CA/C1/CB /BJ/BK /BW/C8/CF /BT /C3−/D2→ /A3π−/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BC. /BD/BH /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BE/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D2/D3/D8 /D7/CT/CT/D2 /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BC. /BG/BC± /BC. /BC/BI /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BK /C3/C1/C5 /BJ/BD /BW/C8/CF /BT /C3/B9/D1/CP/D8/D6/CX/DC /CP/D2/CP/D0/DD/D7/CX/D7 /A6 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C5/C7/CA/CA/C1/CB /BJ/BK /D3/CQ/D8/CP/CX/D2/D7 /CP/D2 /CT/D5/D9/CP/D0/D0/DD /CV/D3 /D3 /CS /AC/D8 /DB/CX/D8/CW/D3/D9/D8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT/BA/BE/CC /D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /DB/CX/D8/CW /B4 /C2 /B7/BD/BB/BE/B5 /A0/CT/D0 /BB/A0/D8/D3/D8/CP/D0 /CX/D7 /BC/BA/BC/BI /D7/CT/CT/D2 /CQ /DD /BV/BT/CA/CA/C7/C4/C4 /BJ/BI/BA/BF/CC /D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /DB/CX/D8/CW /B4 /C2 /B7/BD/BB/BE/B5 /A0/CT/D0 /BB/A0/D8/D3/D8/CP/D0 /CX/D7 /BC/BA/BC/BG /D7/CT/CT/D2 /CQ /DD /BV/BT/CA/CA/C7/C4/C4 /BJ/BI/BA /A6 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BE/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C5/C7/CA/CA/C1/CB /BJ/BK /C8/CA /BW/BD/BJ /BH/BH /CF/BA/BT/BA /C5/D3 /D6/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/BY/CB/CD/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C0/BX/C8/C8 /BJ/BI/BU /C8/C4 /BI/BH/BU /BG/BK/BJ /CE/BA /C0/CT/D4/D4 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8/C3/C1/C5 /BJ/BD /C8/CA/C4 /BE/BJ /BF/BH/BI /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/BT/D0/D7/D3 /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BD/BI/BD /C2/BA/C3/BA /C3/CX/D1 /B4/C0/BT/CA/CE/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC /A6 /B4/BD/BI/BE/BC/B5 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BY /D3 /D6/D1/CP/D8/CX/D3/D2 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/CB/D8/CP/D8/D9/D7/BM∗∗∗/BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA /A6 /B4/BD/BI/BI/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BI/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BI/BI/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BI/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BF/BC /D8/D3/BD/BI/BL/BC /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BF/BC /D8/D3/BD/BI/BL/BC /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BF/BC /D8/D3/BD/BI/BL/BC /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BF/BC /D8/D3/BD/BI/BL/BC /B4 ≈ /BD/BI/BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BH. /BD± /BD/BD. /BE /BD/C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BJ/BC ± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BL ± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BI ± /BD/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BI/BK ± /BE/BH /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BI/BJ/BC ± /BE/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BI/BH /D3 /D6 /BD/BH/BL/BJ /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BI/BC ± /BF/BC /BF/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BI/BJ/BD ± /BE /BG/C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BI/BI/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BI/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BI/BI/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BI/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK/BD. /BH± /BE/BE. /BE /BD/C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BH/BE± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BF/BK± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BE/BC± /BE/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BF/BC /B7/BD /BI /BH − /BI/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BH/BC± /BD/BD/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BE /D3 /D6/BE /BD /BJ /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BK/BC± /BG/BC /BF/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BK/BD± /BD/BC /BG/C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BD/BC/DF /BF/BC /B1/A0/BE /A3π /D7/CT/CT/D2/A0/BF /A6π /D7/CT/CT/D2 /A6 /B4/BD/BI/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BI/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BI/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD /D8/D3/BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3/BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD /D8/D3/BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3/BC. /BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BE± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BC± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BE/BJ /D3 /D6/BC. /BE/BL /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BE /B7/BC. /BD/BE − /BC. /BC/BG /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BC /D3 /D6− /BC. /BD/BD /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BG± /BC. /BC/BE /BF/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BD/BI± /BC. /BC/BD /BG/C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BI/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BF± /BC. /BC/BG /BD/C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π − /BC. /BD/BI± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BD± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BF/BG /D3 /D6− /BC. /BF/BJ /BE/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π /A6 /B4/BD/BI/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BI/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /D3/CU /C3 /C7/C1/CB/C7 /BK/BH /CX/D7 /DB /CT/CP/CZ/BA/BE/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BF/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BE/BA/BG/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BE /D3/CU /C8/C7/C6/CC/BX /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BD/BA /A6 /B4/BD/BI/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BI/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BI/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /C7/C1/CB/C7 /BK/BH /C6/C8 /BT/BG/BF/BF /BI/BD/BL /C0/BA /C3/D3/CX/D7/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C5/BT/CB/BT/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/C0/BX/C8/C8 /BJ/BI/BU /C8/C4 /BI/BH/BU /BG/BK/BJ /CE/BA /C0/CT/D4/D4 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C8/C7/C6/CC/BX /BJ/BH /C8/CA /BW/BD/BE /BE/BH/BL/BJ /CA/BA/BT/BA /C8 /D3/D2/D8/CT /CT/D8 /CP/D0/BA /B4/C5/BT/CB/BT/B8 /CC/BX/C6/C6/B8 /CD/BV/CA/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8 THEΣ(1670) REGION Production experiments : The measured Σπ/Σππ branching ratio for the Σ(1670) produced in the reaction K−p→π−Σ(1670)+is strongly dependent on momentum transfer. This was ﬁrst discovered by EBERHARD 69, whosuggested that there exist two Σresonances with the same mass and quantum numbers: one with a large Σππ (mainly Λ(1405) π) branching fraction produced peripherally, and the other with a large Σπbranching fraction produced at larger angles. The experimental results have been conﬁrmedby AGUILAR-BENITEZ 70, ASPELL 74, ESTES 74, andTIMMERMANS 76. If, in fact, there are two resonances,the most likely quantum numbers for both the Σπand the Λ(1405) πstates are D 13. There is also possibly a third Σin this region, the Σ(1690) in the Listings, the main evidence for which is a large Λπ/Σπ branching ratio. These topics have been reviewed by EBERHARD 73 and by MILLER 70. Formation experiments: Two states are also observed near this mass in formation experiments. One of these, theΣ(1670) D 13,has the same quantum numbers as those observed in production and has a large Σπ/Σππ branching ratio; it may well be the Σ(1670) produced at larger angles (see TIM- MERMANS 76). The other state, the Σ(1660) P11,has diﬀerent quantum numbers, its Σπ/Σππ branching ratio is unknown, and its relation to the produced Σ(1670) states is obscure. /BD/BD/BH/BF /BD/BD/BH/BF/BD/BD/BH/BF /BD/BD/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BI/BJ/BC/B5 /A6 /B4/BD/BI/BJ/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BY /D3 /D6 /D1/D3/D7/D8 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT/D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /CX/D2 /D8/CW/CT /D2/CT/DC/D8/CT/D2/D8/D6/DD /BA /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI/BH /D8/D3/BD/BI/BK/BH /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BH /D8/D3/BD/BI/BK/BH /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BH /D8/D3/BD/BI/BK/BH /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BI/BI/BH /D8/D3/BD/BI/BK/BH /B4 ≈ /BD/BI/BJ/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BI/BH. /BD± /BG. /BD /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BK/BE ± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BL ± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BJ/BC ± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BJ/BC ± /BI /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BD/BI/BK/BH ± /BE/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BI/BH/BL /B7/BD /BE − /BH /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BI/BJ/BC ± /BE /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BI/BJ /D3 /D6 /BD/BI/BI/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BI/BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BI/BJ/BD ± /BF /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BD/B5/BD/BI/BH/BH ± /BE /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BE/B5 /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BC /D8/D3/BK/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3/BK/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BG/BC /D8/D3/BK/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BG/BC /D8/D3/BK/BC /B4 ≈ /BI/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BH. /BC± /BJ. /BF /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/BJ/BL± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BH/BI± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BH/BC± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BH/BI± /BF /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/BK/BH± /BE/BH /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BF/BE± /BD/BD /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BJ/BL± /BI /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BI /D3 /D6/BG /BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BK/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BG/BG± /BD/BD /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BD/B5/BJ/BI± /BH /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BE/B5 /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BJ/DF /BD/BF /B1/A0/BE /A3π /BH/DF /BD/BH /B1/A0/BF /A6π /BF/BC/DF /BI/BC /B1/A0/BG /A3ππ/A0/BH /A6ππ/A0/BI /A6 /B4/BD/BF/BK/BH/B5 π/A0/BJ /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BK /A3 /B4/BD/BG/BC/BH/B5 π/A0/BL /A3 /B4/BD/BH/BE/BC/B5 π/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ /D8/D3/BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BJ /D8/D3/BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BJ /D8/D3/BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BJ /D8/D3/BC . /BD/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BC± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BD± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BC/BJ /D3 /D6/BC. /BC/BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ± /BC. /BC/BF /BE/C5/C7/CA/CA/C1/CB /BJ/BK /BW/C8/CF /BT /C3−/D2→ /A3π−/BC. /BD/BF± /BC. /BC/BE /BE/C5/C7/CA/CA/C1/CB /BJ/BK /BW/C8/CF /BT /C3−/D2→ /A3π−/B7/BC. /BD/BC± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BC/BI± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BC/BL± /BC. /BC/BE /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B7/BC. /BC/BD/BK± /BC. /BC/BI/BC /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BK /D3 /D6/B7 /BC. /BC/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BC/BH /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BC. /BC/BK± /BC. /BC/BD /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BD/B5/BC. /BD/BJ± /BC. /BC/BD /C8/C7/C6/CC/BX /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/D7/D3/D0/BA /BE/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BC± /BC. /BC/BE /C3 /C7/C1/CB/C7 /BK/BH /BW/C8/CF /BT /C3−/D4→ /A6π/B7/BC. /BE/BD± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BE/BC± /BC. /BC/BD /C0/BX/C8/C8 /BJ/BI /BU /BW/C8/CF /BT /C3−/C6→ /A6π/B7/BC. /BE/BD± /BC. /BC/BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BD/BK /D3 /D6/B7 /BC. /BD/BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BD /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BX /C0/BU/BV /C3−/D4 /B4/A0/BD /BP/BC. /BC/BL/B5/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BC/BF /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BE /BF/CB/C1/C5/CB /BI/BK /BW/BU/BV /C3−/C6→ /A3ππ/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BG /BG/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BX /C0/BU/BV /C3−/D4 /B8 /C3−/CS /B4/A0/BD /BP/BC. /BC/BL/B5/A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BI /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BX /C0/BU/BV /C3−/D4 /B8 /C3−/CS /B4/A0/BD /BP/BC. /BC/BL/B5/A0/CX /A0/CU /BB/A0 /BE/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BG/BC/BH/B5 π /A0/BD /A0/BK /BB/A0 /BE/A0/CX /A0/CU /BB/A0 /BE/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BG/BC/BH/B5 π /A0/BD /A0/BK /BB/A0 /BE/A0/CX /A0/CU /BB/A0 /BE/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BG/BC/BH/B5 π /A0/BD /A0/BK /BB/A0 /BE/A0/CX /A0/CU /BB/A0 /BE/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BG/BC/BH/B5 π /A0/BD /A0/BK /BB/A0 /BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BJ± /BC. /BC/BC/BE /BH/BU/CA/CD/BV/C3/BX/CA /BJ/BC /BW/BU/BV /C3−/C6→ /A6ππ ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BF /BU/BX/CA/C4/BX/CH /BI/BL /C0/BU/BV /C3−/D4 /BC/BA/BI/DF/BC/BA/BK/BE /BZ/CT/CE / /CR/A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/A0/BK /BB/A0/BI /A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/A0/BK /BB/A0/BI /A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/A0/BK /BB/A0/BI /A0/parenleftbig/A3 /B4/BD/BG/BC/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/A0/BK /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BK /BU/CA/CD/BV/C3/BX/CA /BJ/BC /BW/BU/BV /C3−/C6→ /A6ππ/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BI/BJ/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BD± /BC. /BC/BD/BI /BI/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C8 /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD /A6 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CA/CT/D7/D9/D0/D8/D7 /CP /D6/CT /DB/CX/D8/CW /CP/D2/CS /DB/CX/D8/CW/D3/D9/D8 /CP/D2 /CB/BD/BD /A6 /B4/BD/BI/BE/BC/B5 /CX/D2 /D8/CW/CT /AC/D8/BA/BF/CB/C1/C5/CB /BI/BK /D9/D7/CT/D7 /D3/D2/D0/DD /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CP/D8/CP/BA /CA/CT/D7/D9/D0/D8 /D9/D7/CT/CS /CP/D7 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2/D0/DD /BA/BG/CA/CP/D8/CX/D3/D3 /D2/D0/DD /CU/D3 /D6 /A6 /BEπ /D7/DD/D7/D8/CT/D1 /CX/D2 /C1 /BP /BD/B8 /DB/CW/CX/CR/CW /CR/CP/D2/D2/D3/D8 /CQ /CT /A6 /B4/BD/BF/BK/BH/B5 /BA/BH/BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /A3 /B4/BD/BG/BC/BH/B5 π /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /CX/D7 /CS/D9/CT /D3/D2/D0/DD /D8/D3 /BF/BB/BE−/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA/BI/CC/CW/CT /BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /BY /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD/CX /D7 /BC /BA /BC /BF /BA /A6 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C3 /C7/C1/CB/C7 /BK/BH /C6/C8 /BT/BG/BF/BF /BI/BD/BL /C0/BA /C3/D3/CX/D7/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/C3/CH/B8 /C5/BT/CB/BT/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/C5/C7/CA/CA/C1/CB /BJ/BK /C8/CA /BW/BD/BJ /BH/BH /CF/BA/BT/BA /C5/D3 /D6/D6/CX/D7 /CT/D8 /CP/D0/BA /B4/BY/CB/CD/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C6/C8 /BU/BD/BC/BL /BD/BE/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2/B8 /BT/BA /BU/CT/D6/D8/CW/D3/D2 /B4/BV/BW/BX/BY/B5 /C1/C2/C8/C0/BX/C8/C8 /BJ/BI/BU /C8/C4 /BI/BH/BU /BG/BK/BJ /CE/BA /C0/CT/D4/D4 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C8/C7/C6/CC/BX /BJ/BH /C8/CA /BW/BD/BE /BE/BH/BL/BJ /CA/BA/BT/BA /C8 /D3/D2/D8/CT /CT/D8 /CP/D0/BA /B4/C5/BT/CB/BT/B8 /CC/BX/C6/C6/B8 /CD/BV/CA/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 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/D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BI/BJ/BC/B5 /BU/D9/D1/D4/D7 /A6 /B4/BD/BI/BJ/BC/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BY /D3 /D6/D1/CP/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /D0/CX/D7/D8/CT/CS /D7/CT/D4/CP /D6/CP/D8/CT/D0/DD /CX/D2 /D8/CW/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /CT/D2/D8/D6/DD /BA/C8/D6/D3/CQ/CP/CQ/D0/DD /D8/CW/CT/D6/CT /CP /D6/CT /D8 /DB /D3 /D7/D8/CP/D8/CT/D7 /CP/D8 /D8/CW/CT /D7/CP/D1/CT /D1/CP/D7/D7 /DB/CX/D8/CW /D8/CW/CT /D7/CP/D1/CT /D5/D9/CP/D2/B9/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/B8 /D3/D2/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /A6π /CP/D2/CS /A3π /B8 /D8/CW/CT /D3/D8/CW/CT/D6 /D8/D3 /A3 /B4/BD/BG/BC/BH/B5 π /BA/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CX/D2 /CU/D6/D3/D2/D8 /D3/CU /D8/CW/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /CT/D2/D8/D6/DD /BA /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BJ/BC/B5 /C5/BT/CB/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BI/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BJ/BC± /BG /BD/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BI/BJ/BH± /BD/BC /BE/C0/BX/C8/C8 /BJ/BI /BW/BU/BV − /C3−/C6 /BD/BA/BI/DF /BD/BA/BJ/BH /BZ/CT/CE / /CR/BD/BI/BI/BH± /BD /BT/C8/CB/BX/C4/C4 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BK/BJ /BZ/CT/CE / /CR/BD/BI/BK/BK± /BE/D3 /D6 /BD/BI/BK/BF ± /BH /BD/BA/BE/CZ /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /BC /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3/CS/DD σ/BD/BI/BJ/BC± /BI /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6ππ /BG /BZ/CT/CE/BD/BI/BI/BK± /BD/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6 /BFπ /BG /BZ/CT/CE/BD/BI/BI/BC± /BD/BC /BT/C4 /CE /BT/CA/BX/CI /BI/BF /C0/BU/BV /B7 /C3−/D4 /BD/BA/BH/BD /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BI/BK± /BD/BC /BD/BH/BC /BF/BY/BX/CA/CA/BX/CA/CB/C7/CA/C1/BT /BK/BD /C7/C5/BX/BZ −π−/D4 /BL/B8/BD/BE /BZ/CT/CE / /CR/BD/BI/BH/BH /D8/D3/BD/BI/BJ/BJ /CC/C1/C5/C5/BX/CA/C5/BT/C6/CB /BJ/BI /C0/BU/BV /B7 /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BD/BI/BI/BH± /BH /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /CS /D8/D3/D8/CP/D0σ/BD/BI/BI/BD± /BL /BJ/BC /C8/CA/C1/C5/BX/CA /BI/BK /C0/BU/BV /B7 /CB/CT/CT /BU/BT/CA/C6/BX/CB /BI/BL /BX/BD/BI/BK/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BI/BE /BV /C0/BU/BV − /BCπ−/D4 /BE/DF/BE/BA/BE /BZ/CT/CE / /CR /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BJ/BC/B5 /CF/C1/BW/CC/C0/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BI/BJ. /BC± /BE. /BG /BT/C8/CB/BX/C4/C4 /BJ/BG /C0/BU/BV /C3−/D4 /BE/BA/BK/BJ/BZ/CT/CE/ /CR/BD/BD/BC± /BD/BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6ππ /BG/BZ/CT/CE/BD/BF/BH /B7/BG /BC − /BF/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4→ /A6 /BFπ /BG/BZ/CT/CE/BG/BC± /BD/BC /BT/C4 /CE /BT/CA/BX/CI /BI/BF /C0/BU/BV /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BC± /BE/BC /BD/BH/BC /BF/BY/BX/CA/CA/BX/CA/CB/C7/CA/C1/BT /BK/BD /C7/C5/BX/BZ − π−/D4 /BL/B8/BD/BE /BZ/CT/CE / /CR/BH/BE /BD/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BG/BK /D8/D3/BI/BF /CC/C1/C5/C5/BX/CA/C5/BT/C6/CB /BJ/BI /C0/BU/BV /B7 /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BF/BC± /BD/BH /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA/BI/BC± /BE/BC /BJ/BC /C8/CA/C1/C5/BX/CA /BI/BK /C0/BU/BV /B7 /CB/CT/CT /BU/BT/CA/C6/BX/CB /BI/BL /BX/BG/BH /BT/C4/BX/CG/BT/C6/BW/BX/CA /BI/BE /BV /C0/BU/BV − /BC /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π/A0/BG /A3ππ/A0/BH /A6ππ/A0/BI /A6 /B4/BD/BF/BK/BH/B5 π/A0/BJ /A3 /B4/BD/BG/BC/BH/B5 π /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /CC/C1/C5/C5/BX/CA/C5/BT/C6/CB /BJ/BI /C0/BU/BV /B7 /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR < /BC. /BD/BC /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /BC /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3/CS/DD σ < /BC. /BE /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV < /BC. /BE/BI /BU/BT/CA/C6/BX/CB /BI/BL /BX /C0/BU/BV /B7 /C3−/D4 /BF/BA/BL/DF /BH/BZ/CT/CE/ /CR/BC. /BC/BE/BH /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /BC /BT/D7/D7/D9/D1/CX/D2/CV /C2 /BP/BF/BB/BE < /BC. /BE/BG /BC /C8/CA/C1/C5/BX/CA /BI/BK /C0/BU/BV /B7 /C3−/D4 /BG/BA/BI/DF /BH/BZ/CT/CE/ /CR < /BC. /BI /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /B7 /C3−/D4 /BE/BA/BE/BH/BZ/CT/CE/ /CR < /BC. /BD/BL /BC /BT/C4 /CE /BT/CA/BX/CI /BI/BF /C0/BU/BV /B7 /C3−/D4 /BD/BA/BD/BH/BZ/CT/CE/ /CR ≥ /BC. /BH± /BC. /BE/BH /CB/C5/C1/CC/C0 /BI/BF /C0/BU/BV − /BC /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BJ/BI± /BC. /BC/BL /BX/CB/CC/BX/CB /BJ/BG /C0/BU/BV /BC /C3−/D4 /BE/BA/BD/B8/BE/BA/BI/BZ/CT/CE/ /CR/BC. /BG/BH± /BC. /BD/BH /BU/BT/CA/C6/BX/CB /BI/BL /BX /C0/BU/BV /B7 /C3−/D4 /BF/BA/BL/DF /BH/BZ/CT/CE/ /CR/BC. /BD/BH± /BC. 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/BF/BE/BC /BZ/BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C1 /A6 /B4/BD/BI/BL/BC/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CW/CT /A6 /B4/BD/BI/BJ/BC/B5 /C4/CX/D7/D8/CX/D2/CV/D7/BA /CB/CT/CT/D2 /CX/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D3/D2/D0/DD /B8 /D1/CP/CX/D2/D0/DD /CX/D2 /A3π /BA /A6 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BI/BL/BC/B5 /C5/BT/CB/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BI/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BI/BL/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BL/BK± /BE/BC /BJ/BC /BD/BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BF /BZ/CT/CE / /CR/BD/BJ/BC/BJ± /BE/BC /BG/BC /BE/BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BF /BZ/CT/CE / /CR/BD/BI/BL/BK± /BE/BC /BD/BH /BT/BW/BX/CA/C0/C7/C4/CI /BI/BL /C0/BU/BV /B7 π /B7/D4 /BK /BZ/CT/CE / /CR/BD/BI/BK/BE± /BE /BG/BI /BU/C4/CD/C5/BX/C6/BY/BX/C4/BW /BI/BL /C0/BU/BV /B7 /C3 /BC/C4 /D4/BD/BJ/BC/BC± /BE/BC /C5/C7/CC/CC /BI/BL /C0/BU/BV /B7 /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/BD/BI/BL/BG± /BE/BG /BI/BC /BF/C8/CA/C1/C5/BX/CA /BI/BK /C0/BU/BV /B7 /C3−/D4 /BG/BA/BI/DF /BH/BZ/CT/CE/ /CR/BD/BJ/BC/BC± /BI /BG/CB/C1/C5/CB /BI/BK /C0/BU/BV − /C3−/C6→ /A3ππ/BD/BJ/BD/BH± /BD/BE /BF/BC /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /C3−/D4 /BI /BZ/CT/CE / /CR /A6 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BI/BL/BC/B5 /CF/C1/BW/CC/C0/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BG/BC± /BI/BC /BJ/BC /BD/BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BF /BZ/CT/CE / /CR/BD/BF/BC /B7/BD /BC /BC − /BI/BC /BG/BC /BE/BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BF /BZ/CT/CE / /CR/BD/BG/BE± /BG/BC /BD/BH /BT/BW/BX/CA/C0/C7/C4/CI /BI/BL /C0/BU/BV /B7 π /B7/D4 /BK /BZ/CT/CE / /CR/BE/BH± /BD/BC /BG/BI /BU/C4/CD/C5/BX/C6/BY/BX/C4/BW /BI/BL /C0/BU/BV /B7 /C3 /BC/C4 /D4/BD/BF/BC± /BE/BH /C5/C7/CC/CC /BI/BL /C0/BU/BV /B7 /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/BD/BC/BH± /BF/BH /BI/BC /BF/C8/CA/C1/C5/BX/CA /BI/BK /C0/BU/BV /B7 /C3−/D4 /BG/BA/BI/DF /BH/BZ/CT/CE/ /CR/BI/BE± /BD/BG /BG/CB/C1/C5/CB /BI/BK /C0/BU/BV − /C3−/C6→ /A3ππ/BD/BC/BC± /BF/BH /BF/BC /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /C3−/D4 /BI /BZ/CT/CE / /CR /A6 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BI/BL/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π/A0/BH /A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5 /A6 /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BI/BL/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BD /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/D1/CP/D0/D0 /BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BE /BZ/CT/CE / /CR < /BC. /BE /C5/C7/CC/CC /BI/BL /C0/BU/BV /B7 /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/BC. /BG± /BC. /BE/BH /BD/BK /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /BI/BB/BF/BC /CT/DA/CT/D2/D8/D7/A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE /A0/parenleftbig/A6π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BF /BB/A0/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/D1/CP/D0/D0 /BZ/C7/BW/BW /BT/CA/BW /BJ/BL /C0/BU/BV /B7 π /B7/D4 /BD/BC/BA/BE /BZ/CT/CE / /CR < /BC. /BG /BL/BC /C5/C7/CC/CC /BI/BL /C0/BU/BV /B7 /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/BC. /BF± /BC. /BF /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /BG/BB/BF/BC /CT/DA/CT/D2/D8/D7/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BG /BB/A0/BE /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BG /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BH /C5/C7/CC/CC /BI/BL /C0/BU/BV /B7 /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BH /BB/A0/BE /A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/BB/A0/parenleftbig/A3π/parenrightbig/A0/BH /BB/A0/BE/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BC. /BI /BU/C4/CD/C5/BX/C6/BY/BX/C4/BW /BI/BL /C0/BU/BV /B7 /BF/BD/BB/BD/BH /CT/DA/CT/D2/D8/D7/BC. /BH± /BC. /BE/BH /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /BD/BH/BB/BF/BC /CT/DA/CT/D2/D8/D7/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/A0/BG /BB/A0/BH /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/A3ππ /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /A6 /B4/BD/BF/BK/BH/B5 π /B5/parenrightbig/A0/BG /BB/A0/BH/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D0/CP /D6/CV/CT /CB/C1/C5/CB /BI/BK /C0/BU/BV − /C3−/C6→ /A3ππ/D7/D1/CP/D0/D0 /BV/C7/C4/C4/BX/CH /BI/BJ /C0/BU/BV /B7 /C3−/D4 /BI /BZ/CT/CE / /CR /A6 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BI/BL/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/BD/BY /D6/D3/D1π /B7/D4→ /B4 /A3π /B7/B5 /C3 /B7/BA /C2> /BD/BB/BE /CX/D7 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD /D8/CW/CT /CS/CP/D8/CP/BA/BE/BY /D6/D3/D1π /B7/D4→ /B4 /A3π /B7/B5/B4 /C3π /B5 /B7/BA /C2> /BD/BB/BE /CX/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS/B8 /CQ/D9/D8 /D0/CP /D6/CV/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D4 /D6/CT/CR/D0/D9/CS/CT/D7 /CP/CS/CT/AC/D2/CX/D8/CT /CR/D3/D2/CR/D0/D9/D7/CX/D3/D2/BA/BF/CB/CT/CT /D8/CW/CT /A6 /B4/BD/BI/BJ/BC/B5 /C4/CX/D7/D8/CX/D2/CV/D7/BA /BT /BZ/CD/C1/C4/BT/CA/B9/BU/BX/C6/C1/CC/BX/CI /BJ/BC /BU /DB/CX/D8/CW /D8/CW/D6/CT/CT /D8/CX/D1/CT/D7 /D8/CW/CT /CS/CP/D8/CP /D3/CU/C8/CA/C1/C5/BX/CA /BI/BK /AC/D2/CS /D2/D3/CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CT /A6 /B4/BD/BI/BL/BC/B5 /BA/BG/CC/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7/B8 /DB/CW/CX/CR/CW /CX/D7 /CS/CXÆ/CR/D9/D0/D8 /CP/D2/CS /D6/CT/D5/D9/CX/D6/CT/D7 /D7/CT/DA/CT/D6/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D2/CS /D7/CW/D3 /DB/D7 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/C1/BV/C7/C4/C4/BX/CH /BI/BJ /C8/C4 /BE/BG/BU /BG/BK/BL /BW/BA/BV/BA /BV/D3/D0/D0/CT/DD /B4/BU/C1/CA/C5/B8 /BZ/C4/BT/CB/B8 /C4/C7/C1/BV/B8 /C5/CD/C6/C1/B8 /C7 /CG/BY/B7/B5 /C1 /A6 /B4/BD/BJ/BH/BC/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/BY /D3 /D6 /D1/D3/D7/D8 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT/D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/CW/CT/D6/CT /CX/D7 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CX/D2 /D1/CP/D2/DD /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/B8 /CQ/D9/D8/DB/CX/D8/CW /DB/CX/CS/CT /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B8 /DB/CX/CS/D8/CW/B8 /CP/D2/CS /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D0/CP/D8/CT/D7/D8/CP/D2/CP/D0/DD/D7/CT/D7 /CX/D2/CS/CX/CR/CP/D8/CT/CS /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D8/D3 /C6 /C3 /CP/D2/CS /A3π /B8/CP /D7 /DB /CT/D0/D0 /CP/D7/D8/D3 /A6η /DB/CW/D3/D7/CT /D8/CW/D6/CT/D7/CW/D3/D0/CS /CX/D7 /CP/D8 /BD/BJ/BG/BI /C5/CT/CE /B4/C2/C7/C6/BX/CB /BJ/BG/B5/BA /A6 /B4/BD/BJ/BH/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BH/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BJ/BH/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BF/BC /D8/D3/BD/BK/BC/BC /B4 ≈ /BD/BJ/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BF/BC /D8/D3/BD/BK/BC/BC /B4 ≈ /BD/BJ/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BF/BC /D8/D3/BD/BK/BC/BC /B4 ≈ /BD/BJ/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BF/BC /D8/D3/BD/BK/BC/BC /B4 ≈ /BD/BJ/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BH/BI± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BJ/BC± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BJ/BC± /BD/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC/BC /D3 /D6/BD /BK /BD /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BD/BH± /BD/BC /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BJ/BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BJ/BK/BC± /BF/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD/B5/BD/BJ/BC/BC± /BF/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BE/B5/BD/BI/BL/BJ /B7/BE /BC − /BD/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BJ/BK/BH± /BD/BE /BV/C0/CD /BJ/BG /BW/BU/BV /BY/CX/D8/D7σ /B4 /C3−/D2→ /A6−η /B5/BD/BJ/BI/BC± /BH /BF/C2/C7/C6/BX/CB /BJ/BG /C0/BU/BV /BY/CX/D8/D7σ /B4 /C3−/D4→ /A6 /BCη /B5/BD/BJ/BF/BL± /BD/BC /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π /BD/BD/BH/BI /BD/BD/BH/BI/BD/BD/BH/BI /BD/BD/BH/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BJ/BH/BC/B5 /B8 /A6 /B4/BD/BJ/BJ/BC/B5 /A6 /B4/BD/BJ/BH/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BH/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BJ/BH/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC /D8/D3/BD/BI/BC /B4 ≈ /BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3/BD/BI/BC /B4 ≈ /BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BC /D8/D3/BD/BI/BC /B4 ≈ /BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3/BD/BI/BC /B4 ≈ /BL/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BG± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BI/BD± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BI/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BD/BJ /D3 /D6/BD /BD /BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BC /BE/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /BW/C8/CF /BT /C1/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 σ/BD/BD/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BG/BC± /BF/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD/B5/BD/BI/BC± /BH/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BE/B5/BI/BI /B7/BD /BG − /BD/BE /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BK/BL± /BF/BF /BV/C0/CD /BJ/BG /BW/BU/BV /BY/CX/D8/D7σ /B4 /C3−/D2→ /A6−η /B5/BL/BE± /BJ /BF/C2/C7/C6/BX/CB /BJ/BG /C0/BU/BV /BY/CX/D8/D7σ /B4 /C3−/D4→ /A6 /BCη /B5/BD/BC/BK± /BE/BC /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π /A6 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BD/BC/DF /BG/BC /B1/A0/BE /A3π /D7/CT/CT/D2/A0/BF /A6π < /BK/B1/A0/BG /A6η /BD/BH/DF /BH/BH /B1/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π/A0/BI /A3 /B4/BD/BH/BE/BC/B5 π/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A6 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD /D8/D3/BC. /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3/BC. /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD /D8/D3/BC. /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD /D8/D3/BC. /BG /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BG± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BF± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BC/BI /D3 /D6/BC. /BC/BH /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BC /D3 /D6− /BC. /BC/BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BD/BE± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD/B5 − /BC. /BD/BF± /BC. /BC/BF /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BE/B5 − /BC. /BD/BF± /BC. /BC/BG /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BD/BE/BC± /BC. /BC/BJ/BJ /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BI /D3 /D6/B7 /BC. /BC/BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BF± /BC. /BC/BE /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6η /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6η /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6η /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6η /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BF± /BC. /BC/BD /BF/C2/C7/C6/BX/CB /BJ/BG /C0/BU/BV /BY/CX/D8/D7σ /B4 /C3−/D4→ /A6 /BCη /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BV/C4/C1/C6/BX /BI/BL /BW/BU/BV /CC/CW/D6/CT/D7/CW/D3/D0/CS /CQ/D9/D1/D4/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BK± /BC. /BD/BH /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BH/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BF/BE± /BC. /BC/BE/BD /BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C8 /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD /A6 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/BT /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CQ/D9/D1/D4 /DB/CX/D8/CW /B4 /C2 /B7/BD/BB/BE/B5 /A0/CT/D0 /BB/A0/D8/D3/D8/CP/D0 /BP /BC/BA/BF/BC/BA/BF/BT/D2 /CB /B9/DB /CP/DA/CT /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8 /D8/D3 /D8/CW/CT /D8/CW/D6/CT/D7/CW/D3/D0/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DB/CX/D8/CW /D2/D3 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /CT/D6/D6/D3 /D6/D7/D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /A6 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BJ/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /C8/CA /BW/BD/BK /BD/BK/BE /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C8/CA/C4 /BF/BK /BD/BC/BC/BJ /C5/BA /BT/D0/D7/D8/D3/D2/B9/BZ/CP /D6/D2/CY/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C5/CC/C0/C7/B7/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C6/C8 /BU/BD/BC/BL /BD/BE/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2/B8 /BT/BA /BU/CT/D6/D8/CW/D3/D2 /B4/BV/BW/BX/BY/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BV/C0/CD /BJ/BG /C6/BV /BE/BC/BT /BF/BH /CA/BA/CH/BA/C4/BA /BV/CW/D9 /CT/D8 /CP/D0/BA /B4/C8/C4/BT /CC/B8 /CC/CD/BY/CC/CB/B8 /BU/CA/BT/C6/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C2/C7/C6/BX/CB /BJ/BG /C6/C8 /BU/BJ/BF /BD/BG/BD /C5/BA/BW/BA /C2/D3/D2/CT/D7 /B4/BV/C0/C1/BV/B5 /C1/C2/C8/C8/CA/BX/CE /C7/CB/CC /BJ/BG /C6/C8 /BU/BI/BL /BE/BG/BI /C2/BA /C8/D6/CT/DA/D3/D7/D8 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BX/CA/C6/B8 /C0/BX/C1/BW/B5/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8/BV/C4/C1/C6/BX /BI/BL /C4/C6/BV /BE /BG/BC/BJ /BW/BA /BV/D0/CX/D2/CT/B8 /CA/BA /C4/CP/D9/D1/CP/D2/D2/B8 /C2/BA /C5/CP/D4/D4 /B4/CF/C1/CB/BV/B5 /A6 /B4/BD/BJ/BJ/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BX/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /D2/D3 /DB /D6/CT/D7/D8/D7 /D7/D3/D0/CT/D0/DD /D3/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BJ/BH/B8/B4/D7/CT/CT /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7/B5 /CQ/D9/D8 /D8/CW/CT /A3π /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /D3/CU /D8/CW/CX/D7 /D7/D3/D0/D9/B9/D8/CX/D3/D2 /CP /D6/CT /CX/D2 /CS/CX/D7/CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /CP/D1/D4/D0/CX/D8/D9/CS/CT/D7 /CU/D6/D3/D1 /D1/D3/D7/D8 /D3/D8/CW/CT/D6 /A3π /CP/D2/CP/D0/B9/DD/D7/CT/D7/BA /A6 /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BJ/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BJ/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BJ/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BJ/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BF/BK± /BD/BC /BD/BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BJ/BC± /BE/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BJ/BJ/BE /BF/C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BE± /BD/BC /BD/BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BK/BC± /BF/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BK/BC /BF/C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BG /BD/BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BK± /BC. /BC/BE /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BC/BK /BF/C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BD/BJ/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BJ/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CA/CT/D5/D9/CX/D6/CT/CS /D8/D3 /AC/D8 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B9/BD /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /BV/BT/CA/CA/C7/C4/C4 /BJ/BI /CX/D2 /D8/CW/CT /C3/C6 /CR/CW/CP/D2/D2/CT/D0/BA /CC/CW/CT/CP/CS/CS/CX/D8/CX/D3/D2 /D3/CU /D2/CT/DB /C3−/D4 /D4/D3/D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CP/D2/CS /C3−/D2 /CS/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CS/CP/D8/CP /CX/D2 /BZ/C7/C8 /BT/C4 /BK/BC/AC/D2/CS /CX/D8 /D8/D3/CQ /CT /D1/D3 /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /A6 /B4/BD/BI/BI/BC/B5 /C8/BD/BD /BA/BE/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BE/BA/BF/C6/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /CX/D2 /C3/BT/C6/BX /BJ/BG/B8 /DB/CW/CX/CR/CW /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /C3/BT/C6/BX /BJ/BE/BA /BD/BD/BH/BJ /BD/BD/BH/BJ/BD/BD/BH/BJ /BD/BD/BH/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BJ/BJ/BC/B5 /B8 /A6 /B4/BD/BJ/BJ/BH/B5 /A6 /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BJ/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/CA/CA/C7/C4/C4 /BJ/BI /C8/CA/C4 /BF/BJ /BK/BC/BI /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BE /C8/CA /BW/BH /BD/BH/BK/BF /BW/BA/BY/BA/C2/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BD/BH /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BH /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BW/CX/D7/CR/D3/DA/CT/D6/CT/CS /CQ /DD/BZ /BT /C4 /CC/C1/BX/CA/C1 /BI/BF/B8 /D8/CW/CX/D7 /D6/CT/D7/D3/D2/CP/D2/CR/CT /D4/D0/CP /DD/D7 /D8/CW/CT /D7/CP/D1/CT /D6/D3/D0/CT /CP/D7/CR/D3 /D6/D2/CT/D6/D7/D8/D3/D2/CT /CU/D3 /D6 /CX/D7/D3/D7/D4/CX/D2/B9/BD /CP/D2/CP/D0/DD/D7/CT/D7 /CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2 /CP/D7 /D8/CW/CT /A3 /B4/BD/BK/BE/BC/B5 /BY/BC/BH/CS/D3 /CT/D7 /CX/D2 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2/B9/BC /CR/CW/CP/D2/D2/CT/D0/BA/BY /D3 /D6 /D1/D3/D7/D8 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT/D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA /A6 /B4/BD/BJ/BJ/BH/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BJ/BH/B5 /C5/BT/CB/CB/A6 /B4/BD/BJ/BJ/BH/B5 /C5/BT/CB/CB /A6 /B4/BD/BJ/BJ/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BJ/BJ/BC /D8/D3/BD/BJ/BK/BC /B4 ≈ /BD/BJ/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BJ/BC /D8/D3/BD/BJ/BK/BC /B4 ≈ /BD/BJ/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BJ/BC /D8/D3/BD/BJ/BK/BC /B4 ≈ /BD/BJ/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BJ/BJ/BC /D8/D3/BD/BJ/BK/BC /B4 ≈ /BD/BJ/BJ/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BJ/BK± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BJ/BJ± /BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BJ/BG± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BJ/BH± /BD/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BJ/BJ/BG± /BD/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BJ/BJ/BE± /BI /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BJ/BE /D3 /D6/BD /BJ /BJ /BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BI/BH /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BJ/BJ/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BJ/BH/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BJ/BJ/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BJ/BJ/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BC/BH /D8/D3/BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BH /D8/D3/BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BC/BH /D8/D3/BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BC/BH /D8/D3/BD/BF/BH /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BF/BJ± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BD/BI± /BD/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BF/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BH± /BD/BH /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BG/BI± /BD/BK /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BH/BG± /BD/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BE /D3 /D6/BD /BC /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BF/BJ/DF /BG/BF/B1/A0/BE /A3π /BD/BG/DF /BE/BC/B1/A0/BF /A6π /BE/DF /BH/B1/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /BK/DF /BD/BE/B1/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BI /A3 /B4/BD/BH/BE/BC/B5 π /BD/BJ/DF /BE/BF/B1/A0/BJ /A6ππ/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BT/D2 /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /D8/D3 /BK /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D9/D7/CT/D7 /BD/BI /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS /D3/D2/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BH /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D3/DA/CT/D6/CP/D0/D0 /AC/D8 /CW/CP/D7 /CP χ /BE/BP/BI/BF/BA/BL /CU/D3 /D6 /BD/BE /CS/CT/CV/D6/CT/CT/D7 /D3/CU /CU/D6/CT/CT/CS/D3/D1/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BF/BC/DC/BF − /BD/BJ− /BE/BD/DC/BG − /BF/BJ− /BG/BL− /BD/BG/DC/BI − /BK/BD /BI /BK /BD/BI /DC/BD /DC/BE /DC/BF /DC/BG /A6 /B4/BD/BJ/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BJ/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BJ/BJ/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA /BT/D0/D7/D3/B8 /D8/CW/CT /CT/D6/D6/D3 /D6/D7 /D5/D9/D3/D8/CT/CS /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /CS/D9/CT /D8/D3/D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CP/D8/CX/D3/D2 /D9/D7/CT/CS /CX/D2 /D8/CW/CT /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CP/D2/CS /CP /D6/CT /D8/CW/D9/D7 /D8/D3/D3/D7/D1/CP/D0/D0/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BJ /D8/D3/BC. /BG/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BJ /D8/D3/BC. /BG/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BF/BJ /D8/D3/BC. /BG/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BF/BJ /D8/D3/BC. /BG/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BH± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BD/BA/BC. /BF/BL/BD± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL/BD± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BL/BD± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BL/BD± /BC. /BC/BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BG/BC± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BF/BJ± /BC. /BC/BF /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BD± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BF/BJ /D3 /D6/BC. /BF/BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BF/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BC. /BF/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC /BC. /BF/BC/BH± /BC. /BC/BD/BK /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BG/BA − /BC. /BE/BI/BE± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BE± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BE± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BE± /BC. /BC/BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BE/BH± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π − /BC. /BE/BK /B7/BC. /BC/BG − /BC. /BC/BH /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BE/BH/BL± /BC. /BC/BG/BK /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BE/BL /D3 /D6− /BC. /BE/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BH± /BC. /BC/BE/BH /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BD/BA/BC. /BC/BL/BK± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BK± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BD/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BK/BA/B7/BC. /BD/BF± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BC/BL± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BK /D3 /D6/B7 /BC. /BC/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BC. /BF/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC /BC. /BF/BD/BH /B7/BC. /BC/BD/BC − /BC. /BC/BC/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA/BC. /BF/BC/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BC/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BC/BF± /BC. /BC/BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/CB/CX/CV/D2/D7 /D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /CX/CV/D2/D3 /D6/CT/CS/BA − /BC. /BF/BC/BH± /BC. /BC/BD/BC /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BC. /BF/BD± /BC. /BC/BE /BU/BT/CA/C4/BX/CC/CC /BT /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BC. /BE/BJ± /BC. /BC/BF /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BH /BV /C0/BU/BV /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BJ/BJ/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC/BC. /BE/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC /BC. /BE/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BK/BA/BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BD/BK/BK± /BC. /BC/BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/CB/CX/CV/D2/D7 /D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB /CT/D6/CT /CX/CV/D2/D3 /D6/CT/CS/BA − /BC. /BD/BK/BG± /BC. /BC/BD/BD /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B7/BC. /BE/BC± /BC. /BC/BE /C8/CA/BX/CE /C7/CB/CC /BJ/BG /BW/C8/CF /BT /C3−/C6→ /A6 /B4/BD/BF/BK/BH/B5 π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BF/BE± /BC. /BC/BI /CB/C1/C5/CB /BI/BK /BW/BU/BV /C3−/C6→ /A3ππ/BC. /BE/BG± /BC. /BC/BF /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BJ /BV /C0/BU/BV /C3−/D4→ /A3ππ/A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BC. /BG/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC /BC. /BG/BI± /BC. /BC/BL /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BL/BA/BC. /BF/BF± /BC. /BC/BH /BC. /BF/BF± /BC. /BC/BH/BC. /BF/BF± /BC. /BC/BH /BC. /BF/BF± /BC. /BC/BH/CD/C0/C4/C1/BZ /BI/BJ /C0/BU/BV /C3−/D4 /BC/BA/BL /BZ/CT/CE / /CR/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A6ππ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BE /BG/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BI/BK /BV /C0/BW/BU/BV /C3−/C6→ /A6ππ/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BG /BB/A0/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 π/parenrightbig/BB/A0/parenleftbig/C6 /C3/parenrightbig/A0/BG /BB/A0/BD/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BE/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BC. /BE/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BC. /BE/BE± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BF/BA/BI/BA/BC. /BE/BH± /BC. /BC/BL /BC. /BE/BH± /BC. /BC/BL/BC. /BE/BH± /BC. /BC/BL /BC. /BE/BH± /BC. /BC/BL/CD/C0/C4/C1/BZ /BI/BJ 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/BP /BD/B4 /BF /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BY /D3 /D6 /D8/CW/CT /D8/CX/D1/CT /CQ /CT/CX/D2/CV/B8 /DB /CT /D0/CX/D7/D8 /D8/D3/CV/CT/D8/CW/CT/D6 /CW/CT/D6/CT /CP/D0/D0 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D0/CP/CX/D1/D7 /CX/D2 /D8/CW/CT/C8/BD/BF /DB /CP/DA/CT /CQ /CT/D8 /DB /CT/CT/D2 /BD/BJ/BC/BC /CP/D2/CS /BD/BL/BC/BC /C5/CT/CE/BA /A6 /B4/BD/BK/BG/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BK/BG/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BK/BG/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BK/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BK/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BG/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BL/BK /D3 /D6/BD /BK /BC /BE /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BE/BC± /BF/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BL/BE/BH± /BE/BC/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BK/BG/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A6 /B4/BD/BK/BG/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BK/BG/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BK/BG/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BK/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL/BF /D3 /D6/BL /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BE/BC± /BF/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BI/BH /B7/BH /BC − /BE/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BE/BC± /BD/BC /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A6 /B4/BD/BK/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BK/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BD/BK/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BK/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BK/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BK/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC /D3 /D6/BC /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BJ± /BC. /BD/BF /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF /D3 /D6/B7 /BC. /BC/BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BD/BD± /BC. /BC/BE /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BC/BI± /BC. /BC/BG /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B7/BC. /BD/BE/BE± /BC. /BC/BJ/BK /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA/BC. /BE/BC± /BC. /BC/BG /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BG /D3 /D6− /BC. /BC/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BH± /BC. /BC/BG /C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C1/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A6 /B4/BD/BK/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BK/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BE/BA /A6 /B4/BD/BK/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BK/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BK/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C4/BT/C6/BZ/BU/BX/C1/C6 /BJ/BE /C6/C8 /BU/BG/BJ /BG/BJ/BJ /CF/BA /C4/CP/D2/CV/CQ /CT/CX/D2/B8 /BY/BA /CF /CP/CV/D2/CT/D6 /B4/C5/C8/C1/C5/B5 /C1/C2/C8 /A6 /B4/BD/BK/BK/BC/B5 /C8/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BT /C8/BD/BD /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D7 /D7/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /D7/CT/DA/CT/D6/CP/D0 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/B8 /CQ/D9/D8/DB/CX/D8/CW /DB/CX/CS/CT /DA/CP /D6/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /D3/D8/CW/CT/D6 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA /CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT/CP/D0/D0 /CR/D0/CP/CX/D1/D7 /DB/CW/CX/CR/CW /D0/CX/CT /DB /CT/D0/D0 /CP/CQ /D3/DA/CT /D8/CW/CT /C8/BD/BD /A6 /B4/BD/BJ/BJ/BC/B5 /BA /A6 /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BK/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BD/BK/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BD/BK/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BK/BE/BI± /BE/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BJ/BC± /BD/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BD/BK/BG/BJ /D3 /D6/BD /BK /BI /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BI/BC± /BF/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BL/BK/BH± /BH/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BK/BL/BK /BF/C4/BX/BT /BJ/BF /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C3/B9/D1/CP/D8/D6/CX/DC ∼ /BD/BK/BH/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C1/C8/CF /BT /C3/C6→ /C3/C6/BD/BL/BH/BC± /BH/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π/BD/BL/BE/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π/BD/BK/BH/BC /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BK/BE± /BG/BC /CB/C5/BT/CA/CC /BI/BK /BW/C8/CF /BT /C3−/C6→ /A3π /A6 /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BK/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BI± /BD/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BK/BC± /BD/BC /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BE/BD/BI /D3 /D6/BE /BE /BC /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BI/BC± /BG/BC /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BE/BE/BC± /BD/BG/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BE/BE /BF/C4/BX/BT /BJ/BF /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C3/B9/D1/CP/D8/D6/CX/DC ∼ /BF/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C1/C8/CF /BT /C3/C6→ /C3/C6/BE/BC/BC± /BH/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π/BD/BJ/BC± /BG/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π/BE/BC/BC /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BE/BE± /BD/BH/BC /CB/C5/BT/CA/CC /BI/BK /BW/C8/CF /BT /C3−/C6→ /A3π /A6 /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π/A0/BG /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT/A0/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /A6 /B4/BD/BK/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BK/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BK/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BK/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BJ /D3 /D6/BC. /BE/BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BF/BD /BF/C4/BX/BT /BJ/BF /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C3/B9/D1/CP/D8/D6/CX/DC/BC. /BE/BC /BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /C1/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BE /BU/BT/C1/C4/BX/CH /BI/BL /BW/C8/CF /BT /C3/C6→ /C3/C6 /BD/BD/BH/BL /BD/BD/BH/BL/BD/BD/BH/BL /BD/BD/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BK/BK/BC/B5 /B8 /A6 /B4/BD/BL/BD/BH/B5 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BG /D3 /D6− /BC. /BE/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BE± /BC. /BC/BE /BE/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BC/BH /B7/BC. /BC/BJ − /BC. /BC/BE /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BD/BI/BL± /BC. /BD/BD/BL /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA − /BC. /BF/BC /BF/C4/BX/BT /BJ/BF /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C3/B9/D1/CP/D8/D6/CX/DC − /BC. /BC/BL± /BC. /BC/BG /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π − /BC. /BD/BG± /BC. /BC/BF /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π − /BC. /BD/BD± /BC. /BC/BF /CB/C5/BT/CA/CC /BI/BK /BW/C8/CF /BT /C3−/C6→ /A3π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BF/BC /D3 /D6/B7 /BC. /BE/BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BF/C4/BX/BT /BJ/BF /BW/C8/CF /BT /C5/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /C3/B9/D1/CP/D8/D6/CX/DC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BH± /BC. /BC/BF /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BK/BK/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD± /BC. /BC/BF /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A6 /B4/BD/BK/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BK/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/BY /D6/D3/D1 /D7/D3/D0/D9/D8/CX/D3/D2 /BD /D3/CU /BU/BT/C1/C4/C4/C7/C6 /BJ/BH/BN /D2/D3/D8 /D4 /D6/CT/D7/CT/D2/D8 /CX/D2 /D7/D3/D0/D9/D8/CX/D3/D2 /BE/BA/BF/C7/D2/D0/DD /D9/D2/CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1 /D8/CP/CQ/D0/CT /BD /D3/CU /C4/BX/BT /BJ/BF /CP /D6/CT /D0/CX/D7/D8/CT/CS/BA/BG/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A6 /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BK/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C4/BX/BT /BJ/BF /C6/C8 /BU/BH/BI /BJ/BJ /BT/BA/CC/BA /C4/CT/CP /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/CD/BV/B8 /BZ/C4/BT/CB/B8 /BT/BT/CA/C0/B5 /C1/C2/C8/BT/CA/C5/BX/C6/CC/BX/CA/C7/CB /BJ/BC /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BD/BE/BF /CA/BA /BT/D6/D1/CT/D2/D8/CT/D6/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT/BV /D3 /D2 /CU /BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /C6/C8 /BU/BE/BE /BE/BI/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BU/BT/C1/C4/BX/CH /BI/BL /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BH/BC/BI/BD/BJ/C2/BA/C5/BA /BU/CP/CX/D0/CT/DD /B4/C4/C4/C4/B5 /C1/C2/C8/CB/C5/BT/CA/CC /BI/BK /C8/CA /BD/BI/BL /BD/BF/BF/BC /CF/BA/C5/BA /CB/D1/CP /D6/D8 /B4/C4/CA/C4/B5 /C1/C2/C8 /A6 /B4/BD/BL/BD/BH/B5 /BY/BD/BH /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BW/CX/D7/CR/D3/DA/CT/D6/CT/CS /CQ /DD/BV /C7 /C7 /C4 /BI /BI /BA /BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT/D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/CW/CX/D7 /CT/D2/D8/D6/DD /D3/D2/D0/DD /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA /C8 /CP /D6/CP/D1/CT/B9/D8/CT/D6/D7 /D3/CU /D4 /CT/CP/CZ/D7 /D7/CT/CT/D2 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CX/D2/DA/CP /D6/CX/CP/D2/D8/B9/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2 /D9/D7/CT/CS /D8/D3 /CQ /CT /D0/CX/D7/D8/CT/CS /CX/D2 /CX/D2 /CP /D7/CT/D4/CP /D6/CP/D8/CT /CT/D2/D8/D6/DD /CX/D1/D1/CT/CS/CX/CP/D8/CT/D0/DD/CU/D3/D0/D0/D3 /DB/CX/D2/CV/BA /CC/CW/CT/DD /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BI /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7/BD/BJ/BC/BU /BD/BJ/BC/BU/BD/BJ/BC/BU /BD/BJ/BC/BU/BD /B4/BD/BL/BK/BI/B5/BA /A6 /B4/BD/BL/BD/BH/B5 /C5/BT/CB/CB /A6 /B4/BD/BL/BD/BH/B5 /C5/BT/CB/CB/A6 /B4/BD/BL/BD/BH/B5 /C5/BT/CB/CB /A6 /B4/BD/BL/BD/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BC /D8/D3/BD/BL/BF/BH /B4 ≈ /BD/BL/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3/BD/BL/BF/BH /B4 ≈ /BD/BL/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC/BC /D8/D3/BD/BL/BF/BH /B4 ≈ /BD/BL/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3/BD/BL/BF/BH /B4 ≈ /BD/BL/BD/BH/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BF/BJ± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BK/BL/BG± /BH /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π/BD/BL/BC/BL± /BH /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π/BD/BL/BE/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BC/BC± /BG /BE/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BD/BL/BE/BC± /BF/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BL/BD/BG± /BD/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BD/BL/BE/BC /B7/BD /BH − /BE/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BL/BE/BC± /BH /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BL/BE/BH /D3 /D6/BD /BL /BF /BF /BF/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BD/BH /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BL/BD/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BL/BD/BH/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BL/BD/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BL/BD/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK/BC /D8/D3/BD/BI/BC /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC /D8/D3/BD/BI/BC /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BK/BC /D8/D3/BD/BI/BC /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BK/BC /D8/D3/BD/BI/BC /B4 ≈ /BD/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BI/BD± /BE/BC /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BC/BJ± /BD/BG /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π/BK/BH± /BD/BF /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π/BD/BF/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BJ/BH± /BD/BG /BE/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BJ/BC± /BE/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BK/BH± /BD/BH /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BD/BC/BE± /BD/BK /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BI/BE± /BE/BH /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BD /D3 /D6/BD /BJ /BF /BF/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BI/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BH/DF /BD/BH /B1/A0/BE /A3π /D7/CT/CT/D2/A0/BF /A6π /D7/CT/CT/D2/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π < /BH/B1/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BI /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A6 /B4/BD/BL/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BL/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BL/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BL/BD/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH /D8/D3/BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3/BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BH /D8/D3/BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BC/BH /D8/D3/BC . /BD/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BF± /BC. /BC/BE /BG/BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BG± /BC. /BC/BH /BT/C4/CB/CC/C7/C6/B9/BA/BA/BA /BJ/BK /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BD± /BC. /BC/BG /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BH± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BC/BK /D3 /D6/BC. /BC/BK /BF/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BC± /BC. /BC/BD /BE/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π− − /BC. /BC/BI± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π − /BC. /BC/BL± /BC. /BC/BE /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BC/BK/BJ± /BC. /BC/BH/BI /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BL /D3 /D6− /BC. /BC/BL /BF/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BJ± /BC. /BC/BD /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π − /BC. /BD/BH± /BC. /BC/BE /BD/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π − /BC. /BD/BL± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BI± /BC. /BC/BF /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BH /D3 /D6− /BC. /BC/BH /BF/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BD/BH/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BF/BL± /BC. /BC/BC/BL /BH/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π /A6 /B4/BD/BL/BD/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BL/BD/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/CT/D2/D8/D6/CX/CT/D7 /CU/D3 /D6 /BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /CP /D6/CT /CU/D6/D3/D1 /D8 /DB /D3/CS/CX/AB/CT/D6/CT/D2/D8 /CP/CR/CR/CT/D4/D8/CP/CQ/D0/CT /D7/D3 /D0/D9/D8/CX/D3 /D2/D7/BA/BE/C8/D6/CT/CU/CT/D6/D6/CT/CS /D7/D3/D0/D9/D8/CX/D3/D2 /BF/BN /D7/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI /CU/D3 /D6 /D3/D8/CW/CT/D6 /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8/CX/CT/D7/BA/BF/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BG/CC/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /CP /D6/CT /AC/DC/CT/CS /D8/D3/D8/CW/CT /BZ/C7/C8 /BT/C4 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CS/D9/CT /D8/D3/D8/CW/CT /D0/D3 /DB /CT/D0/CP/D7/D8/CX/CR/CX/D8 /DD /BA/BH/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /BD/BD/BI/BC /BD/BD/BI/BC/BD/BD/BI/BC /BD/BD/BI/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BD/BL/BD/BH/B5 /B8 /A6 /B4/BD/BL/BG/BC/B5 /A6 /B4/BD/BL/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BL/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BL/BD/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BL/BD/BH/B5 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/B4/C4/BU/C4/B5 /C1/C2/C8/BV/C7/C7/C4 /BI/BI /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /A6 /B4/BD/BL/BG/BC/B5 /BW/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/BY /D3 /D6 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6/BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2 /C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD/B4 /BD /BL /BK /BE /B5 /BA/C6/D3/D8 /CP/D0/D0 /CP/D2/CP/D0/DD/D7/CT/D7 /D6/CT/D5/D9/CX/D6/CT /D8/CW/CX/D7 /D7/D8/CP/D8/CT/BA /C1/D8 /CX/D7 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /CQ /DD/D8 /CW /CT/BZ /C7 /CH /BT/C4 /BJ/BJ/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3−/D2→ /B4 /A6π /B5−/D2/D3 /D6 /CQ /DD /D8/CW/CT /BZ/C7/C8 /BT/C4 /BK/BC /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU/C3−/D2→ /C3−/D2 /BA /CB/CT/CT /CP/D0/D7/D3 /C0/BX/C5/C1/C6/BZ/CF /BT /CH/BJ /BH /BA /A6 /B4/BD/BL/BG/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BL/BG/BC/B5 /C5/BT/CB/CB/A6 /B4/BD/BL/BG/BC/B5 /C5/BT/CB/CB /A6 /B4/BD/BL/BG/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BL/BC/BC /D8/D3/BD/BL/BH/BC /B4 ≈ /BD/BL/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3/BD/BL/BH/BC /B4 ≈ /BD/BL/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BC/BC /D8/D3/BD/BL/BH/BC /B4 ≈ /BD/BL/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BL/BC/BC /D8/D3/BD/BL/BH/BC /B4 ≈ /BD/BL/BG/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BE/BC± /BH/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BH/BC± /BF/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BL/BG/BL /B7/BG /BC − /BI/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BL/BF/BH± /BK/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BL/BG/BC± /BE/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BD/BL/BH/BC± /BE/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BK/BI /D3 /D6/BD /BK /BL /BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BL/BG/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/B8 /BY/BD/BJ/DB /CP/DA/CT /A6 /B4/BD/BL/BG/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BL/BG/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BD/BL/BG/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BD/BL/BG/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /D8/D3/BF/BC/BC /B4 ≈ /BE/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3/BF/BC/BC /B4 ≈ /BE/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC /D8/D3/BF/BC/BC /B4 ≈ /BE/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3/BF/BC/BC /B4 ≈ /BE/BE/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BC± /BE/BH /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/BF/BC/BC± /BK/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BH/BC± /BJ/BH /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BI/BC /B7/BJ /BC − /BG/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BF/BF/BC± /BK/BC /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BI/BC± /BE/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BJ/BC /B7/BF /BC − /BE/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BJ /D3 /D6/BD /BH /BL /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 /A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 < /BE/BC /B1/A0/BE /A3π /D7/CT/CT/D2/A0/BF /A6π /D7/CT/CT/D2/A0/BG /A6 /B4/BD/BF/BK/BH/B5 π /D7/CT/CT/D2/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /B8 /CB /B9/DB /CP/DA/CT/A0/BI /A3 /B4/BD/BH/BE/BC/B5 π /D7/CT/CT/D2/A0/BJ /A3 /B4/BD/BH/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/A0/BK /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BL /A1 /B4/BD/BE/BF/BE/B5 /C3 /D7/CT/CT/D2/A0/BD/BC /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /CB /B9/DB /CP/DA/CT/A0/BD/BD /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BW /B9/DB /CP/DA/CT/A0/BD/BE /C6 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2/A0/BD/BF /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /CB /B9/DB /CP/DA/CT /A6 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BD/BL/BG/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BE /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BC. /BD/BG /D3 /D6/BC. /BD/BF /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BI± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BC/BG± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π − /BC. /BC/BH /B7/BC. /BC/BF − /BC. /BC/BE /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BD/BH/BF± /BC. /BC/BJ/BC /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BD/BH /D3 /D6− /BC. /BD/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BK± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BG± /BC. /BC/BG /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BD/BI /D3 /D6/B7 /BC. /BD/BI /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BJ /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BF /BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC − /BC. /BD/BD± /BC. /BC/BG /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BI/BE± /BC. /BC/BE/BD /BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC − /BC. /BC/BK± /BC. /BC/BG /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BC /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BH /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BG± /BC. /BC/BH /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI/BI± /BC. /BC/BE/BH /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BD/BL/BG/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BE /BF/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A6 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/BF/CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /BW/BD /CP/D2/CS /BW/BF /DB /CP/DA/CT/D7 /CP /D6/CT /CT/CP/CR/CW /BC/BA/BC/BF/BA /A6 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BD/BL/BG/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/BZ/C7 /CH /BT/C4 /BJ/BJ /C8/CA /BW/BD/BI /BE/BJ/BG/BI /BW/BA/C8 /BA/BZ /D3 /DD /CP/D0/B8 /BT/BA/CE/BA /CB/D3 /CS/CW/CX /B4/BW/BX/C4/C0/B5/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C6/C8 /BU/BD/BC/BL /BD/BE/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2/B8 /BT/BA /BU/CT/D6/D8/CW/D3/D2 /B4/BV/BW/BX/BY/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /C6/C8 /BU/BL/BD /BD/BE /CA/BA/C2/BA /C0/CT/D1/CX/D2/CV/DB /CP /DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B8 /C5/C8/C1/C5/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BU /C6/C8 /BU/BJ/BG /BD/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BV /C6/C8 /BU/BJ/BG /BF/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5 /C1/C2/C8 /BD/BD/BI/BD /BD/BD/BI/BD/BD/BD/BI/BD /BD/BD/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BE/BC/BC/BC/B5 /B8 /A6 /B4/BE/BC/BF/BC/B5 /A6 /B4/BE/BC/BC/BC/B5 /CB/BD/BD /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BD /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CF /CT /D0/CX/D7/D8 /CW/CT/D6/CT /CP/D0/D0 /D6/CT/D4 /D3 /D6/D8/CT/CS /CB/BD/BD /D7/D8/CP/D8/CT/D7 /D0/DD/CX/D2/CV /CP/CQ /D3/DA/CT /D8/CW/CT /A6 /B4/BD/BJ/BH/BC/B5 /CB/BD/BD /BA /A6 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BL/BG/BG± /BD/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BL/BH/BH± /BD/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BJ/BH/BH /D3 /D6/BD /BK /BF /BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC/BC/BG± /BG/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD/BH± /BE/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BJ/BC± /BG/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BG/BD/BF /D3 /D6/BG /BH /BC /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BD/BD/BI± /BG/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π/A0/BG /A3 /B4/BD/BH/BE/BC/B5 π/A0/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT/A0/BI /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT /A6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BD± /BC. /BC/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BG/BG± /BC. /BC/BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/BC. /BI/BE /D3 /D6/BC. /BH/BJ /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BL /D3 /D6− /BC. /BD/BK /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/D2/D3/D8 /D7/CT/CT/D2 /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BC/BJ /B7/BC. /BC/BE − /BC. /BC/BD /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BE/BC± /BC. /BC/BG /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BE/BI /D3 /D6/B7 /BC. /BE/BG /BD/C5/BT/CA/CC/C1/C6 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BK/BD± /BC. /BC/BE/BD /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C8 /B9/DB /CP/DA/CT /CS/CT/CR/CP /DD/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /CB /B9/DB /CP/DA/CT /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC± /BC. /BC/BE /BE/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BC/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BW /B9/DB /CP/DA/CT/B4/A0/BD /A0/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BC/BF /BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ /A6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CC/CW/CT /D8 /DB /D3/C5/BT/CA/CC/C1/C6 /BJ/BJ /DA/CP/D0/D9/CT/D7 /CP /D6/CT /CU/D6/D3/D1 /CP /CC/B9/D1/CP/D8/D6/CX/DC /D4 /D3/D0/CT /CP/D2/CS /CU/D6/D3/D1 /CP /BU/D6/CT/CX/D8/B9/CF/CX/CV/D2/CT/D6 /AC/D8/BA/BE/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA /A6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/C5/BT/CA/CC/C1/C6 /BJ/BJ /C6/C8 /BU/BD/BE/BJ /BF/BG/BL /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ/B8 /CA/BA/BZ/BA /C5/D3 /D3 /D6/CW/D3/D9/D7/CT /B4/C4/C7/CD/BV/B7/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BI/BI /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BD/BE/BI /BE/BK/BH /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2/B8 /C5/BA/C3/BA /C8/CX/CS/CR/D3 /CR/CZ /B4/C4/C7/CD/BV/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8 /A6 /B4/BE/BC/BF/BC/B5 /BY/BD/BJ /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BJ /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/BW/CX/D7/CR/D3/DA/CT/D6/CT/CS /CQ /DD /BV/C7/C7/C4 /BI/BI /CP/D2/CS /CQ /DD/CF /C7/C0/C4 /BI/BI/BA /BY /D3 /D6 /D1/D3/D7/D8 /D6/CT/D7/D9/D0/D8/D7 /D4/D9/CQ/B9/D0/CX/D7/CW/CT/CS /CQ /CT/CU/D3 /D6/CT /BD/BL/BJ/BG /B4/D8/CW/CT/DD /CP /D6/CT /D2/D3 /DB /D3/CQ/D7/D3/D0/CT/D8/CT/B5/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BK/BE /CT/CS/CX/D8/CX/D3/D2/C8/CW/DD/D7/CX/CR/D7 /C4/CT/D8/D8/CT/D6/D7 /BD/BD/BD/BU /BD/BD/BD/BU/BD/BD/BD/BU /BD/BD/BD/BU/BD /B4/BD/BL/BK/BE/B5/BA/CC/CW/CX/D7 /CT/D2/D8/D6/DD /D3/D2/D0/DD /CX/D2/CR/D0/D9/CS/CT/D7 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7/BA /C8 /CP /D6/CP/D1/CT/B9/D8/CT/D6/D7 /D3/CU /D4 /CT/CP/CZ/D7 /D7/CT/CT/D2 /CX/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CX/D2/DA/CP /D6/CX/CP/D2/D8/B9/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/CP /D6/D3/D9/D2/CS /BE/BC/BF/BC /C5/CT/CE /D1/CP /DD /CQ/CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BK/BG /CT/CS/CX/D8/CX/D3/D2/B8 /CA/CT/DA/CX/CT/DB/D7 /D3/CU/C5/D3 /CS/CT/D6/D2 /C8/CW/DD/D7/CX/CR/D7 /BH/BI /BH/BI/BH/BI /BH/BI/CB/BD /B4/BD/BL/BK/BG/B5/BA /A6 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BE/BH /D8/D3/BE/BC/BG/BC /B4 ≈ /BE/BC/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BE/BH /D8/D3/BE/BC/BG/BC /B4 ≈ /BE/BC/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BE/BH /D8/D3/BE/BC/BG/BC /B4 ≈ /BE/BC/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BE/BH /D8/D3/BE/BC/BG/BC /B4 ≈ /BE/BC/BF/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BF/BI± /BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BC/BF/BK± /BD/BC /BV/C7/CA/BW/BX/C6 /BJ/BJ /BU /C3−/C6→ /C6 /C3∗/BE/BC/BG/BC± /BH /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC/BF/BC± /BF /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BE/BC/BF/BH± /BD/BH /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BE/BC/BF/BK± /BD/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BE/BC/BG/BE± /BD/BD /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BC/BE/BC± /BI /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BC/BF/BH± /BD/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BE/BC/BE/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3/BE/BC/BE/BH± /BD/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BK/BE/BC/B5 π /BC ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BC/BE/BJ /D8/D3/BE/BC/BH/BJ /BZ/C7 /CH /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3−/C6→ /A6π/BE/BC/BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC /A6 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BH/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BD/BH/BC /D8/D3/BE/BC/BC /B4 ≈ /BD/BK/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BJ/BE± /BD/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BF/BJ± /BG/BC /BV/C7/CA/BW/BX/C6 /BJ/BJ /BU /C3−/C6→ /C6 /C3∗/BD/BL/BC± /BD/BC /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/BE/BC/BD± /BL /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BD/BK/BC± /BE/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/BD/BJ/BE± /BD/BH /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6/BD/BJ/BK± /BD/BF /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BD/BD± /BH /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BI/BC± /BE/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BE/BC/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BC /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BD/BE/BI /D8/D3/BD/BL/BH /BZ/C7 /CH /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3−/C6→ /A6π/BD/BI/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BJ/BC /D8/D3/BD/BE/BH /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BK/BE/BC/B5 π /BC /A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 /BD/BJ/DF /BE/BF /B1/A0/BE /A3π /BD/BJ/DF /BE/BF /B1/A0/BF /A6π /BH/DF /BD/BC /B1/A0/BG /A4/C3 < /BE/B1/A0/BH /A6 /B4/BD/BF/BK/BH/B5 π /BH/DF /BD/BH /B1/A0/BI /A6 /B4/BD/BF/BK/BH/B5 π /B8 /BY /B9/DB /CP/DA/CT/A0/BJ /A3 /B4/BD/BH/BE/BC/B5 π /BD/BC/DF /BE/BC /B1/A0/BK /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BW /B9/DB /CP/DA/CT/A0/BL /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BZ /B9/DB /CP/DA/CT/A0/BD/BC /A1 /B4/BD/BE/BF/BE/B5 /C3 /BD/BC/DF /BE/BC /B1/A0/BD/BD /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BY /B9/DB /CP/DA/CT/A0/BD/BE /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /C0 /B9/DB /CP/DA/CT/A0/BD/BF /C6 /C3∗/B4/BK/BL/BE/B5 < /BH/B1/A0/BD/BG /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BH /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/A0/BD/BI /A3 /B4/BD/BK/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /BD/BD/BI/BE /BD/BD/BI/BE/BD/BD/BI/BE /BD/BD/BI/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BE/BC/BF/BC/B5 /B8 /A6 /B4/BE/BC/BJ/BC/B5 /A6 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BJ /D8/D3/BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BJ /D8/D3/BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BJ /D8/D3/BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BC. /BD/BJ /D8/D3/BC . /BE/BF /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BD/BL± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BD/BK± /BC. /BC/BF /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BH /BW/C8/CF /BT /C3−/D4→ /C3/C6 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BH /BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BW/C8/CF /BT /C3/C6→ /C3/C6/BC. /BE/BG± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /CB/CT/CT /BZ/C7/C8 /BT/C4 /BK/BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BK± /BC. /BC/BE /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0/B7/BC. /BE/BC± /BC. /BC/BD /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/B7/BC. /BD/BK± /BC. /BC/BE /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π/B7/BC. /BE/BC± /BC. /BC/BD /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B7/BC. /BD/BL/BH± /BC. /BC/BH/BF /BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG /BU /BY/CX/DC/CT/CS/B9 /D8 /CS/CX/D7/D4 /CT/D6/D7/CX/D3/D2 /D6/CT/D0/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BL± /BC. /BC/BD /BE/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π − /BC. /BC/BI± /BC. /BC/BD /BE/BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /C3−/D2→ /A6π − /BC. /BD/BH± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3/C6 /D1/D9/D0/D8/CX/CR/CW/CP/D2/D2/CT/D0 − /BC. /BD/BC± /BC. /BC/BD /C3/BT/C6/BX /BJ/BG /BW/C8/CF /BT /C3−/D4→ /A6π ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BK/BH± /BC. /BC/BE /BF/BZ/C7 /CH /BT/C4 /BJ/BJ /BW/C8/CF /BT /C3−/C6→ /A6π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A4/C3 /B4/A0/BD /A0/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF /C5/CD/C4/C4/BX/CA /BI/BL /BU /BW/C8/CF /BT /C3−/D4→ /A4/C3 < /BC. /BC/BH /BU/CD/CA/BZ/CD/C6 /BI/BK /BW/C8/CF /BT /C3−/D4→ /A4/C3 < /BC. /BC/BH /CC/CA/C1/C8/C8 /BI/BJ /CA/CE/CD/BX /C3−/D4→ /A4/C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BK/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BK/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BI /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BK/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BI /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BK/BE/BC/B5 π /B8 /C8 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BI /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BG± /BC. /BC/BE /BV/C7/CA/BW/BX/C6 /BJ/BH /BU /BW/BU/BV /C3−/D2→ /C6 /C3π−/BC. /BD/BK± /BC. /BC/BG /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BW /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BK/BE/BC/B5 π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BW /B9/DB /CP/DA/CT /B4/A0/BD /A0/BK /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BD/BG± /BC. /BC/BD/BC /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BC. /BD/BG± /BC. /BC/BF /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BC± /BC. /BC/BF /BH/BV/C7/CA/BW/BX/C6 /BJ/BH /BU /BW/BU/BV /C3−/D2→ /C6 /C3π−/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A3 /B4/BD/BH/BE/BC/B5 π /B8 /BZ /B9/DB /CP/DA/CT /B4/A0/BD /A0/BL /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BG/BI± /BC. /BC/BD/BC /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/BC. /BC/BE± /BC. /BC/BE /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BU /BW/C8/CF /BT /C3−/D4→ /A3 /B4/BD/BH/BE/BC/B5 π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /BY /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BD /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BI± /BC. /BC/BF /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BJ± /BC. /BC/BF /BH/BV/C7/CA/BW/BX/C6 /BJ/BH /BU /BW/BU/BV /C3−/D2→ /C6 /C3π−/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /C0 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /C0 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /C0 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A1 /B4/BD/BE/BF/BE/B5 /C3 /B8 /C0 /B9/DB /CP/DA/CT /B4/A0/BD /A0/BD/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BE /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG /BV /BW/C8/CF /BT /C3−/D4→ /A1 /B4/BD/BE/BF/BE/B5 /C3/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /A6 /B4/BD/BF/BK/BH/B5 π /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BH/BF± /BC. /BC/BE/BI /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BW/C8/CF /BT /C3−/D4→ /A6 /B4/BD/BF/BK/BH/B5 π/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BG /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BD/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BG /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI± /BC. /BC/BF /BG/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ − /BC. /BC/BE± /BC. /BC/BD /BV/C7/CA/BW/BX/C6 /BJ/BJ /BU /C3−/CS→ /C6/C6 /C3∗ /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BF/BC/B5 → /C6 /C3∗/B4/BK/BL/BE/B5 /B8 /CB /BP/BF/BB/BE/B8 /BY /B9/DB /CP/DA/CT/B4/A0/BD /A0/BD/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BG± /BC. /BC/BF /BI/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /BU /BW/C8/CF /BT /C3−/D4→ /C6 /C3∗ − /BC. /BD/BE± /BC. /BC/BE /BV/C7/CA/BW/BX/C6 /BJ/BJ /BU /C3−/CS→ /C6/C6 /C3∗ /A6 /B4/BE/BC/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BE/BC/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C8/D6/CT/CU/CT/D6/D6/CT/CS /D7/D3/D0/D9/D8/CX/D3/D2 /BF/BN /D7/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI /CU/D3 /D6 /D3/D8/CW/CT/D6 /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8/CX/CT/D7/BA/BE/CC/CW/CT /D8 /DB /D3/CT/D2/D8/D6/CX/CT/D7 /CU/D3 /D6 /BV/C7/CA/BW/BX/C6 /BJ/BJ /BV /CP /D6/CT /CU/D6/D3/D1 /D8 /DB /D3/CS/CX/AB/CT/D6/CT/D2/D8 /CP/CR/CR/CT/D4/D8/CP/CQ/D0/CT /D7/D3 /D0/D9/D8/CX/D3 /D2/D7/BA/BF/CC/CW/CX/D7 /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CT/DC/D8/D6/CP/CR/D8/CT/CS /CU/D6/D3/D1 /D9/D2/D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /CS/CP/D8/CP/BA/BG/CC/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS /D8/D3/CQ /CT /CX/D2 /CP/CR/CR/D3 /D6/CS /DB/CX/D8/CW /D8/CW/CT /CQ/CP /D6/DD /D3/D2/B9/AC/D6/D7/D8 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/BA/BH/BT/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/BA/BI/CC/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BZ/BF /DB /CP/DA/CT /CX/D7 /BC/BA/BC/BF/BA /A6 /B4/BE/BC/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BC/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BF/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C8/BW/BZ /BK/BG /CA/C5/C8 /BH/BI /CB/BD /BV/BA/BZ/BA /CF /D3/CW/D0 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/C8/BW/BZ /BK/BE /C8/C4 /BD/BD/BD/BU /BD /C5/BA /CA/D3 /D3/D7 /CT/D8 /CP/D0/BA /B4/C0/BX/C4/CB/B8 /BV/C1/CC/B8 /BV/BX/CA/C6/B5/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK /C6/C8 /BU/BD/BG/BF /BD/BK/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BK/BU /C6/C8 /BU/BD/BG/BI /BF/BE/BJ /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/BT/C5/BX/CA/C7/C6 /BJ/BJ /C6/C8 /BU/BD/BF/BD /BF/BL/BL /CF/BA /BV/CP/D1/CT/D6/D3/D2 /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/BV/C7/CA/BW/BX/C6 /BJ/BJ/BU /C6/C8 /BU/BD/BE/BD /BF/BI/BH /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B5 /C1/C2/C8/BV/C7/CA/BW/BX/C6 /BJ/BJ/BV /C6/C8 /BU/BD/BE/BH /BI/BD /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B5 /C1/C2/C8/BW/BX/BV/C4/BT/C1/CB /BJ/BJ /BV/BX/CA/C6/BJ/BJ/B9/BD/BI /CH/BA /BW/CT/CR/D0/CP/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/BT/BX/C6/B8 /BV/BX/CA/C6/B5 /C1/C2/C8/BZ/C7/C8 /BT/C4 /BJ/BJ /C6/C8 /BU/BD/BD/BL /BF/BI/BE /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /CT/D8 /CP/D0/BA /B4/C4/C7/C1/BV/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/BZ/C7 /CH /BT/C4 /BJ/BJ /C8/CA /BW/BD/BI /BE/BJ/BG/BI /BW/BA/C8 /BA/BZ /D3 /DD /CP/D0/B8 /BT/BA/CE/BA /CB/D3 /CS/CW/CX 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/DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BW/BX/CE/BX/C6/C1/CB/C0 /BJ/BG/BU /C6/C8 /BU/BK/BD /BF/BF/BC /CA/BA/BV/BA/BX/BA /BW/CT/DA/CT/D2/CX/D7/CW/B8 /BV/BA/BW/BA /BY /D6/D3/CV/CV/CP/D8/D8/B8 /BU/BA/CA/BA /C5/CP /D6/D8/CX/D2 /B4/BW/BX/CB/CH/B7/B5/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BU /C6/C8 /BU/BJ/BG /BD/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BV /C6/C8 /BU/BJ/BG /BF/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BG/BW /C6/C8 /BU/BJ/BG /BD/BE /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5 /C1/C2/C8/C5/CD/C4/C4/BX/CA /BI/BL/BU /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BL/BF/BJ/BE /CA/BA/BT/BA /C5/D9/D0/D0/CT/D6 /B4/C4/CA/C4/B5/BU/CD/CA/BZ/CD/C6 /BI/BK /C6/C8 /BU/BK /BG/BG/BJ /BZ/BA /BU/D9/D6/CV/D9/D2 /CT/D8 /CP/D0/BA /B4/CB/BT /BV/C4/B8 /BV/BW/BX/BY/B8 /CA/C0/BX/C4/B5/CC/CA/C1/C8/C8 /BI/BJ /C6/C8/BU /BF /BD /BC /CA/BA/BW/BA /CC /D6/CX/D4/D4 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B8 /CB/C4/BT /BV/B8 /BV/BX/CA/C6/B7/B5/BV/C7/C7/C4 /BI/BI /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/CF /C7/C0/C4 /BI/BI /C8/CA/C4 /BD/BJ /BD/BC/BJ /BV/BA/BZ/BA /CF /D3/CW/D0/B8 /BY/BA/CC/BA /CB/D3/D0/D1/CX/D8/DE/B8 /C5/BA/C4/BA /CB/D8/CT/DA/CT/D2/D7/D3/D2 /B4/C4/CA/C4/B5 /C1/C2/C8 /A6 /B4/BE/BC/BJ/BC/B5 /BY/BD/BH /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BH /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CX/D7 /D7/D8/CP/D8/CT /D7/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /BU/BX/CA/CC/C0/C7/C6 /BJ/BC /BU /AC/D2/CS/D7 /D7/D9/D4/D4 /D3 /D6/D8 /CX/D2 /BZ/C7/C8 /BT/C4 /BK/BC/DB/CX/D8/CW /D2/CT/DB /C3−/D4 /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CP/D2/CS /C3−/D2 /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA /CC/CW/CT/DA/CT/D6/DD /CQ /D6/D3/CP/CS /D7/D8/CP/D8/CT /D7/CT/CT/D2 /CX/D2 /C3/BT/C6/BX /BJ/BE /CX/D7 /D2/D3/D8 /D6/CT/D5/D9/CX/D6/CT/CS /CX/D2 /D8/CW/CT /D0/CP/D8/CT/D6/B4/C3/BT/C6/BX /BJ/BG/B5 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C3/C6→ /A6π /BA /A6 /B4/BE/BC/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BJ/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BC/BJ/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BH/BD± /BE/BH /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BE/BC/BH/BJ /C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π/BE/BC/BJ/BC± /BD/BC /BU/BX/CA/CC/C0/C7/C6 /BJ/BC /BU /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BE/BC/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BJ/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BC/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BC/BC± /BF/BC /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/BL/BC/BI /C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π/BD/BG/BC± /BE/BC /BU/BX/CA/CC/C0/C7/C6 /BJ/BC /BU /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BE/BC/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BC/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A6π /A6 /B4/BE/BC/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BC/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK± /BC. /BC/BF /BZ/C7/C8 /BT/C4 /BK/BC /BW/C8/CF /BT /C3/C6→ /C3/C6/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BJ/BC/B5 → /A6π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BC/BG /C3/BT/C6/BX /BJ/BE /BW/C8/CF /BT /C3−/D4→ /A6π/B7/BC. /BD/BE± /BC. /BC/BE /BU/BX/CA/CC/C0/C7/C6 /BJ/BC /BU /BW/C8/CF /BT /C3−/D4→ /A6π /BD/BD/BI/BF /BD/BD/BI/BF/BD/BD/BI/BF /BD/BD/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BE/BC/BJ/BC/B5 /B8 /A6 /B4/BE/BC/BK/BC/B5 /B8 /A6 /B4/BE/BD/BC/BC/B5 /B8 /A6 /B4/BE/BE/BH/BC/B5 /A6 /B4/BE/BC/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BC/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BJ/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BZ/C7/C8 /BT/C4 /BK/BC /CC /D3 /D6/D3/D2/D8/D3 /BV/D3/D2/CU/BA /BD/BH/BL /BZ/BA/C8 /BA /BZ/D3/D4/CP/D0 /B4/CA/C0/BX/C4/B5 /C1/C2/C8/C3/BT/C6/BX /BJ/BG /C4/BU/C4/B9/BE/BG/BH/BE /BW/BA/BY/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5/C3/BT/C6/BX /BJ/BE /C8/CA /BW/BH /BD/BH/BK/BF /BW/BA/BY/BA/C2/BA /C3/CP/D2/CT /B4/C4/BU/C4/B5/BU/BX/CA/CC/C0/C7/C6 /BJ/BC/BU /C6/C8 /BU/BE/BG /BG/BD/BJ /BT/BA /BU/CT/D6/D8/CW/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CA/C0/BX/C4/B8 /CB/BT /BV/C4/B5 /C1/C2/C8 /A6 /B4/BE/BC/BK/BC/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BF /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CB/D9/CV/CV/CT/D7/D8/CT/CS /CQ /DD /D7/D3/D1/CT /CQ/D9/D8 /D2/D3/D8 /CP/D0/D0 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CP/CR/D6/D3/D7/D7 /D8/CW/CX/D7 /D6/CT/B9/CV/CX/D3/D2/BA /A6 /B4/BE/BC/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BK/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BC/BK/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BC/BK/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BC/BK/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BL/BD± /BJ /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BE/BC/BJ/BC /D8/D3/BE/BD/BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BD/BE/BC± /BG/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD/B5/BE/BD/BG/BC± /BG/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BE/B5/BE/BC/BK/BE± /BG /BV/C7 /CG /BJ/BC /BW/C8/CF /BT /CB/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI/BE/BC/BJ/BC± /BF/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π /A6 /B4/BE/BC/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BK/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BC/BK/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BC/BK/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BK/BI± /BG/BK /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π−/BD/BC/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BG/BC± /BH/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD/B5/BE/BC/BC± /BH/BC /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BE/B5/BK/BJ± /BE/BC /BV/C7 /CG /BJ/BC /BW/C8/CF /BT /CB/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI/BE/BH/BC± /BG/BC /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π /A6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π /A6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BC/BK/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BC/BK/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BC± /BC. /BC/BF /BD/BV/C7/CA/BW/BX/C6 /BJ/BI /BW/C8/CF /BT /C3−/D2→ /A3π− − /BC. /BD/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /C3−/D4→ /A3π /BC − /BC. /BD/BF± /BC. /BC/BG /BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C1/C8/CF /BT /C3/C6→ /A3π /B4/D7/D3/D0/BA /BD /CP/D2/CS/BE/B5 − /BC. /BD/BI± /BC. /BC/BF /BV/C7 /CG /BJ/BC /BW/C8/CF /BT /CB/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI − /BC. /BC/BL± /BC. /BC/BF /C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /BW/C8/CF /BT /C3−/C6→ /A3π /A6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/C8/D6/CT/CU/CT/D6/D6/CT/CS /D7/D3/D0/D9/D8/CX/D3/D2 /BF/BN /D7/CT/CT /BV/C7/CA/BW/BX/C6 /BJ/BI /CU/D3 /D6 /D3/D8/CW/CT/D6 /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8/CX/CT/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /CP /BW/BD/BH /CP/D8 /D8/CW/CX/D7/D1/CP/D7/D7/BA /A6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BC/BK/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BV/C7/CA/BW/BX/C6 /BJ/BI /C6/C8 /BU/BD/BC/BG /BF/BK/BE /C5/BA/C2/BA /BV/D3 /D6/CS/CT/D2 /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C6/C8 /BU/BD/BC/BL /BD/BE/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2/B8 /BT/BA /BU/CT/D6/D8/CW/D3/D2 /B4/BV/BW/BX/BY/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BL/BC /BD /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BU/BT/C1/C4/C4/C7/C6 /BJ/BH /C6/C8 /BU/BL/BG /BF/BL /C8 /BA/C0/BA /BU/CP/CX/D0/D0/D3/D2/B8 /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/BV/BX/CA/C6/B8 /CA/C0/BX/C4/B5 /C1/C2/C8/BV/C7 /CG /BJ/BC /C6/C8 /BU/BD/BL /BI/BD /BZ/BA/BY/BA /BV/D3 /DC /CT/D8 /CP/D0/BA /B4/BU/C1/CA/C5/B8 /BX/BW/C1/C6/B8 /BZ/C4/BT/CB/B8 /C4/C7/C1/BV/B5 /C1/C2/C8/C4/C1/CC/BV/C0/BY/C1/BX/C4/BW /BJ/BC /C6/C8 /BU/BE/BE /BE/BI/BL /C8 /BA/C2/BA /C4/CX/D8/CR/CW/AC/CT/D0/CS /B4/CA/C0/BX/C4/B5 /C1/C2/C8 /A6 /B4/BE/BD/BC/BC/B5 /BZ/BD/BJ /C1 /B4 /C2 /C8/B5 /BP /BD/B4 /BJ /BE−/B5 /CB/D8/CP/D8/D9/D7/BM∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /A6 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BD/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BD/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BI/BC± /BE/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BE/BD/BE/BC± /BF/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BD/BC/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BC± /BF/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A3π /BC/BD/BF/BH± /BF/BC /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BD/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π/A0/BF /A6π /A6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BD/BC/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BC/BE /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BD/BC/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BD/BF± /BC. /BC/BE /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /A6 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BD/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC /A6 /B4/BE/BE/BH/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/CA/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /CP /D6/CT /D8/D3 /D3 /DB /CT/CP/CZ /D8/D3 /DB /CP /D6/D6/CP/D2/D8 /D7/CT/D4/B9/CP /D6/CP/D8/CX/D2/CV /D8/CW/CT/D1 /CU/D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/C4/BT/CB/C1/C6/CB/C3/C1 /BJ/BD /CX/D2 /C3/C6 /D9/D7/CX/D2/CV /CP /C8 /D3/D1/CT/D6/D3/D2 /B7 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /D1/D3 /CS/CT/D0/B8 /CP/D2/CS/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI/B8 /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ/B8 /CP/D2/CS /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /CX/D2/CT/D2/CT/D6/CV/DD/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D4/CP /D6/D8/CX/CP/D0/B9/DB /CP/DA/CT /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /C3/C6→ /A3π /B8 /A6π /B8 /CP/D2/CS/C6 /C3 /B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /B8 /D7/D9/CV/CV/CT/D7/D8 /D8 /DB /D3 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CP /D6/D3/D9/D2/CS /D8/CW/CX/D7 /D1/CP/D7/D7/BA /A6 /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB/A6 /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB /A6 /B4/BE/BE/BH/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BE/BD/BC /D8/D3/BE/BE/BK/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BD/BC /D8/D3/BE/BE/BK/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BD/BC /D8/D3/BE/BE/BK/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BE/BD/BC /D8/D3/BE/BE/BK/BC /B4 ≈ /BE/BE/BH/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BE/BJ/BC± /BH/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT/BE/BE/BD/BC± /BF/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BE/BE/BJ/BH± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT/BE/BE/BD/BH± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BE/BF/BC/BC± /BF/BC /BD/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4∗ /BC/C3 /BC/BE/BE/BH/BD /B7/BF /BC − /BE/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B8 /BY/BH/DB /CP/DA/CT/BE/BE/BK/BC± /BD/BG /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4 /BF/BA/BL/B8 /BG/BA/BI /BZ/CT/CE / /CR/BE/BE/BF/BJ± /BD/BD /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT/BE/BE/BH/BH± /BD/BC /BV/C7/C7/C4 /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BE/BE/BH/BC± /BJ /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0 ••• /CF /CT /CS/D3/D2/D3 /D8 /D9/D7/CT /D8/CW/CT /CU/D3 /D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BE/BI/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BW/BH /DB /CP/DA/CT/BE/BE/BD/BH /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BE/BE/BH/BC± /BE/BC /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BE/BE/BG/BH /BU/C4/BT/C6/C8/C1/BX/BW /BI/BH /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BE/BE/BL/BL± /BI /BU/C7/BV/C3 /BI/BH /C0/BU/BV /D4/D4 /BH/BA/BJ /BZ/CT/CE / /CR /BD/BD/BI/BG /BD/BD/BI/BG/BD/BD/BI/BG /BD/BD/BI/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6 /B4/BE/BE/BH/BC/B5 /B8 /A6 /B4/BE/BG/BH/BH/B5 /BU/D9/D1/D4/D7 /A6 /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BE/BH/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BC /D8/D3/BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3/BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BI/BC /D8/D3/BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BI/BC /D8/D3/BD/BH/BC /B4 ≈ /BD/BC/BC/B5 /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BD/BE/BC± /BG/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT/BK/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BJ/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT/BI/BC± /BE/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BD/BF/BC± /BE/BC /BD/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4∗ /BC/C3 /BC/BD/BL/BE± /BF/BC /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B8 /BY/BH/DB /CP/DA/CT/BD/BC/BC± /BE/BC /BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC /BU /C0/BU/BV /C3−/D4 /BF/BA/BL/B8 /BG/BA/BI /BZ/CT/CE / /CR/BD/BI/BG± /BH/BC /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT/BE/BF/BC± /BE/BC /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BW/BH /DB /CP/DA/CT/BD/BG/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BZ/BL /DB /CP/DA/CT/BD/BJ/BC /BV/C7/C7/C4 /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BD/BE/BH /C4/CD /BJ/BC /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BD/BH/BC /BU/C4/BT/C6/C8/C1/BX/BW /BI/BH /BV/C6/CC/CA γ /D4→ /C3 /B7/CH∗/BE/BD /B7/BD /BJ − /BE/BD /BU/C7/BV/C3 /BI/BH /C0/BU/BV /D4/D4 /BH/BA/BJ /BZ/CT/CE / /CR /A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /C6 /C3 < /BD/BC /B1/A0/BE /A3π /D7/CT/CT/D2/A0/BF /A6π /D7/CT/CT/D2/A0/BG /C6 /C3π/A0/BH /A4 /B4/BD/BH/BF/BC/B5 /C3/CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D3/D9/D6 /CT/D7/D8/CX/D1/CP/D8/CT/D7/B8 /D2/D3/D8 /AC/D8/D7 /D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/BA /A6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BE/BH/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CB/CT/CT /CK/CB/CX/CV/D2 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2/D7 /CU/D3 /D6 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7Ꜽ /CX/D2 /D8/CW/CT /C6/D3/D8/CT /D3/D2 /A3 /CP/D2/CS /A6/CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/BA/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX < /BC. /BD /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BC. /BC/BK± /BC. /BC/BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT/BC. /BC/BE± /BC. /BC/BD /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BD/BI± /BC. /BD/BE /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT/BC. /BG/BE /BV/C7/C7/C4 /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BC. /BG/BJ /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A3π /B4/A0/BD /A0/BE /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BD/BI± /BC. /BC/BF /CE /BT/C6/C0/C7/CA/C6 /BJ/BH /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B8 /BY/BH/DB /CP/DA/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BD/BD /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BW/BH /DB /CP/DA/CT − /BC. /BD/BC /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C1/C8/CF /BT /BZ/BL /DB /CP/DA/CT − /BC. /BD/BK /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A3π /BC/B8 /BZ/BL/DB /CP/DA/CT/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A6π /B4/A0/BD /A0/BF /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BI± /BC. /BC/BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BW/BH /DB /CP/DA/CT − /BC. /BC/BF± /BC. /BC/BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /BW/C8/CF /BT /BZ/BL /DB /CP/DA/CT/B7/BC. /BC/BJ /BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/C8/CF /BT /C3−/D4→ /A6π /B8 /BZ/BL /DB /CP/DA/CT/A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BD /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BK /BU/BT/CA/C6/BX/CB /BI/BL /C0/BU/BV /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/BA /D0/CX/D1/CX/D8/A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/A3π/parenrightbig/BB/A0/parenleftbig/A6π/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BK /BU/BT/CA/C6/BX/CB /BI/BL /C0/BU/BV /BD /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/BA /D0/CX/D1/CX/D8/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A4 /B4/BD/BH/BF/BC/B5 /C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A4 /B4/BD/BH/BF/BC/B5 /C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A4 /B4/BD/BH/BF/BC/B5 /C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0 /B4/A0/CX /A0/CU /B5 /BD/BB/BE/BB/A0/D8/D3/D8/CP/D0 /CX/D2 /C6 /C3→ /A6 /B4/BE/BE/BH/BC/B5 → /A4 /B4/BD/BH/BF/BC/B5 /C3 /B4/A0/BD /A0/BH /B5 /BD/BB/BE/BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BK± /BC. /BC/BG /BD/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4∗ /BC/C3 /BC /A6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/CB/CT/CT/D2 /CX/D2 /D8/CW/CT /B4/CX/D2/CX/D8/CX/CP/D0 /CP/D2/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/B5 /BW/BH /DB /CP/DA/CT/BA /C1/D7/D3/D7/D4/CX/D2 /D2/D3/D8 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA /A6 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BK /C6/BV /BG/BE/BT /BG/BC/BF /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BJ /C6/BV /BF/BJ/BT /BD/BJ/BH /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BI /C6/C8 /BU/BD/BC/BL /BD/BE/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2/B8 /BT/BA /BU/CT/D6/D8/CW/D3/D2 /B4/BV/BW/BX/BY/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BL/BC /BD /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5 /C1/C2/C8/BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BH/BU /C6/BV /BE/BK/BT /BE/BK/BL /BT/BA /CS/CT /BU/CT/D0/D0/CT/CU/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BX/BY/B8 /CB/BT /BV/C4/B5/CE /BT/C6/C0/C7/CA/C6 /BJ/BH /C6/C8 /BU/BK/BJ /BD/BG/BH /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/BT/D0/D7/D3 /C6/C8 /BU/BK/BJ /BD/BH/BJ /BT/BA/C2/BA /DA/CP/D2 /C0/D3 /D6/D2 /B4/C4/BU/C4/B5 /C1/C2/C8/C4/BT/CB/C1/C6/CB/C3/C1 /BJ/BD /C6/C8 /BU/BE/BL /BD/BE/BH /CC/BA/BT/BA /C4/CP/D7/CX/D2/D7/CZ/CX /B4/BX/BY/C1/B5 /C1/C2/C8/BT /BZ/CD/C1/C4/BT/CA/B9/BA/BA/BA /BJ/BC/BU /C8/CA/C4 /BE/BH /BH/BK /C5/BA /BT/CV/D9/CX/D0/CP /D6/B9/BU/CT/D2/CX/D8/CT/DE /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/BU/BT/CA/BU/BT/CA/C7/B9/BA/BA/BA /BJ/BC /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BD/BJ/BF /BT/BA /BU/CP /D6/CQ/CP /D6/D3/B9/BZ/CP/D0/D8/CX/CT/D6/CX /B4/C4/CA/C4/B5 /C1/C2/C8/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /C8/C4 /BF/BD/BU /BD/BH/BE /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5/BV/C7/C7/C4 /BJ/BC /C8/CA /BW/BD /BD/BK/BK/BJ /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BT/D0/D7/D3 /C8/CA/C4 /BD/BI /BD/BE/BE/BK /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/C4/CD /BJ/BC /C8/CA /BW/BE /BD/BK/BG/BI /BW/BA/BV/BA /C4/D9 /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B5/BU/BT/CA/C6/BX/CB /BI/BL /C8/CA/C4 /BE/BE /BG/BJ/BL /CE/BA/BX/BA /BU/CP /D6/D2/CT/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/BU/CD/BZ/BZ /BI/BK /C8/CA /BD/BI/BK /BD/BG/BI/BI /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/C1/CA/C5/B8 /BV/BT /CE/BX/B5 /C1/BU/C4/BT/C6/C8/C1/BX/BW /BI/BH /C8/CA/C4 /BD/BG /BJ/BG/BD /CF/BA/BT/BA /BU/D0/CP/D2/D4/CX/CT/CS /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B8 /BV/BX/BT/B5/BU/C7/BV/C3 /BI/BH /C8/C4 /BD/BJ /BD/BI/BI /CA/BA/C3/BA /BU/D3 /CR/CZ /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /CB/BT /BV/C4/B5 /A6 /B4/BE/BG/BH/BH/B5 /BU/D9/D1/D4/D7 /C1 /B4 /C2 /C8/B5 /BP /BD/B4/BR /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/CC/CW/CT/D6/CT /CX/D7 /CP/D0/D7/D3 /D7/D3/D1/CT /D7/D0/CX/CV/CW/D8 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CH∗/D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CX/D7 /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2/CU/D6/D3/D1 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 γ /D4→ /C3 /B7/CG /DG /D7/CT/CT /BZ/CA/BX/BX/C6/BU/BX/CA/BZ /BI/BK/BA /A6 /B4/BE/BG/BH/BH/B5 /C5/BT/CB/CB /A6 /B4/BE/BG/BH/BH/B5 /C5/BT/CB/CB/A6 /B4/BE/BG/BH/BH/B5 /C5/BT/CB/CB /A6 /B4/BE/BG/BH/BH/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BG/BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BG/BH/BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BG/BH/BH± /BD/BC /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BE/BG/BH/BH± /BJ /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0 /A6 /B4/BE/BG/BH/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BG/BH/BH/B5 /CF/C1/BW/CC/C0/A6 /B4/BE/BG/BH/BH/B5 /CF/C1/BW/CC/C0 /A6 /B4/BE/BG/BH/BH/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BG/BC /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BD/BC/BC± /BE/BC /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /A6 /B4/BE/BG/BH/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BE/BG/BH/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3 /A6 /B4/BE/BG/BH/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BG/BH/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6 /B4/BE/BG/BH/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6 /B4/BE/BG/BH/BH/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /B4 /C2 /B7 /BD /BE /B5× /A0/parenleftbig/C6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BL /BT/BU/CA/BT/C5/CB /BJ/BC /BV/C6/CC/CA /C3−/D4 /B8 /C3−/CS /D8/D3/D8/CP/D0/BC. /BC/BH± /BC. /BC/BH /BD/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /BV/C6/CC/CA /CC /D3/D8/CP/D0/B8 /CR/CW/CP /D6/CV/CT /CT/DC/CR/CW/CP/D2/CV/CT/BC. /BF /BU/CD/BZ/BZ /BI/BK /BV/C6/CC/CA /A6 /B4/BE/BG/BH/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/A6 /B4/BE/BG/BH/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /BY /C7/C7/CC/C6/C7/CC/BX/CB/BD/BY/CX/D8 /D3/CU /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CV/CX/DA/CT/D2 /CQ /DD /BU/CA/C1/BV/C5/BT/C6 /BJ/BC /CX/D7 /D4 /D3/D3 /D6 /CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2/BA /A6 /B4/BE/BG/BH/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6 /B4/BE/BG/BH/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BE/BG/BH/BH/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/CA/BT/C5/CB /BJ/BC /C8/CA /BW/BD /BD/BL/BD/BJ /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5 /C1/BT/D0/D7/D3 /C8/CA/C4 /BD/BL /BI/BJ/BK /CA/BA/C2/BA /BT/CQ /D6/CP/D1/D7 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BU/CA/C1/BV/C5/BT/C6 /BJ/BC /C8/C4 /BF/BD/BU /BD/BH/BE /BV/BA /BU/D6/CX/CR/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BV/BT/BX/C6/B8 /CB/BT /BV/C4/B5/BU/CD/BZ/BZ /BI/BK /C8/CA /BD/BI/BK /BD/BG/BI/BI /BW/BA/CE/BA /BU/D9/CV/CV /CT/D8 /CP/D0/BA /B4/CA/C0/BX/C4/B8 /BU/C1/CA/C5/B8 /BV/BT /CE/BX/B5 /C1/BZ/CA/BX/BX/C6/BU/BX/CA/BZ /BI/BK 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/D1/CP/D7/D7 /D3/CU /D2/CT/D9/D8/D6/CP/D0/D7 /D6/CT/CR/D3/CX/D0/CX/D2/CV /CP/CV/CP/CX/D2/D7/D8 /CP /C3 /BC/BA /A6 /B4/BF/BC/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BF/BC/BC/BC/B5 /C5/BT/CB/CB/A6 /B4/BF/BC/BC/BC/B5 /C5/BT/CB/CB /A6 /B4/BF/BC/BC/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BC/BC/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BC/BC/BC /BX/C0/CA/C4/C1/BV/C0 /BI/BI /C0/BU/BV /BC π−/D4 /BJ/BA/BL/BD /BZ/CT/CE / /CR /A6 /B4/BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6 /B4/BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6 /B4/BF/BC/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3/CS/CT /A0/BD /C6 /C3/A0/BE /A3π /A6 /B4/BF/BC/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6 /B4/BF/BC/BC/BC/B5 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/BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ≈ /BF/BD/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BF/BD/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BF/BD/BJ/BC± /BH /BF/BH /BT/C5/C1/CA/CI/BT/BW/BX/C0 /BJ/BL /C0/BU/BV /C3−/D4→ /CH∗ /B7π− /A6 /B4/BF/BD/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BF/BD/BJ/BC/B5 /CF/C1/BW/CC/C0/A6 /B4/BF/BD/BJ/BC/B5 /CF/C1/BW/CC/C0 /A6 /B4/BF/BD/BJ/BC/B5 /CF/C1/BW/CC/C0/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5 /B4/C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE/BC /BF/BH /BD/BT/C5/C1/CA/CI/BT/BW/BX/C0 /BJ/BL /C0/BU/BV /C3−/D4→ /CH∗ 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/BG − /BC. /BF /BD/BC/BD /C0/CD/BU/BU/BT/CA/BW /BI/BG /C0/BU/BV/BF. /BL /B7/BD. /BG − /BC. /BK /BE/BG /C2/BT /CD/C6/BX/BT /CD /BI/BF /BY/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BH /B7/BD. /BC − /BC. /BK /BG/BH /BV/BT/CA/C5/C7/C6/CH /BI/BG /BU /C0/BU/BV /CB/CT/CT /C8/C2/BX/CA/CA/C7/CD /BI/BH /BU/BD/CC/CW/CT /CI/BX/BV/C0 /BJ/BJ /D6/CT/D7/D9/D0/D8 /CX/D7 τ/A4 /BC /BP/bracketleftbig/BE. /BJ/BJ− /B4τ/A3− /BE/BA/BI/BL/B5/bracketrightbig × /BD/BC− /BD/BC/D7/B8 /CX/D2 /DB/CW/CX/CR/CW /DB /CT /D9/D7/CT τ/A3 /BP/BE. /BI/BF× /BD/BC− /BD/BC/D7/BA/BE/CC/CW/CT /C5/BT /CH/BX/CD/CA /BJ/BE /DA/CP/D0/D9/CT /CX/D7 /D1/D3 /CS/CX/AC/CT/CS /CQ /DD /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/BA /A4 /BC/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4 /BC/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A4 /BC/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4 /BC/C5/BT 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/BC. /BC/BD/BE /B5 /B1/A0/BE /A3γ /B4 /BD. /BD/BJ± /BC. /BC/BJ /B5× /BD/BC− /BF/A0/BF /A3/CT /B7/CT−/B4 /BJ. /BI± /BC. /BI /B5× /BD/BC− /BI/A0/BG /A6 /BCγ /B4 /BF. /BF/BF± /BC. /BD/BC /B5× /BD/BC− /BF/A0/BH /A6 /B7/CT− ν/CT /B4 /BE. /BH/BF± /BC. /BC/BK /B5× /BD/BC− /BG/A0/BI /A6 /B7µ− νµ /B4 /BG. /BI /B7/BD. /BK − /BD. /BG /B5× /BD/BC− /BI /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6 /A1 /CB /BP/A1 /C9 /B4 /CB/C9 /B5 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D7 /D3 /D6/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1/D3 /CS /CT /D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1/D3 /CS /CT /D7/A0/BJ 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/CU/D3/D0/D0/D3 /DB/CX/D2/CV /D3/AB/B9/CS/CX/CP/CV/D3/D2/CP/D0 /CP /D6/D6/CP /DD /CT/D0/CT/D1/CT/D2/D8/D7 /CP /D6/CT /D8/CW/CT /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2 /CR/D3 /CTÆ/CR/CX/CT/D2/D8/D7/angbracketleftBig δ /DCiδ /DCj/angbracketrightBig/BB/B4δ /DCi·δ /DCj /B5/B8 /CX/D2 /D4 /CT/D6/CR/CT/D2/D8/B8 /CU/D6/D3/D1 /D8/CW/CT /AC/D8 /D8/D3 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DCi≡/A0i /BB/A0/D8/D3/D8/CP/D0 /BA /CC/CW/CT /AC/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D7 /D8/CW/CT /DCi /DB/CW/D3/D7/CT /D0/CP/CQ /CT/D0/D7 /CP/D4/D4 /CT/CP /D6 /CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE − /BH/BJ/DC/BG − /BK/BE /BC/DC/BH − /BJ /BC /BC /DC/BD /DC/BE /DC/BG /A4 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /BC/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A3γ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC /BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BY/C1/CC/BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BD/BJ± /BC. /BC/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BD/BJ± /BC. /BC/BH± /BC. /BC/BI /BI/BJ/BE /BF/C4/BT/C1 /BC/BG /BT /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BH/BC /BZ/CT/CE/BD. /BL/BD± /BC. /BF/BG± /BC. /BD/BL /BF/BD /BG/BY /BT/C6/CC/C1 /BC/BC /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BH/BC /BZ/CT/CE/BD. /BC/BI± /BC. /BD/BE± /BC. /BD/BD /BD/BD/BI /C2/BT/C5/BX/CB /BL/BC /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7/BF/C4/BT/C1 /BC/BG /BT /D9/D7/CT/CS /D3/D9/D6 /BE/BC/BC/BE /DA/CP/D0/D9/CT /D3/CU /BL/BL . /BH/B1 /CU/D3 /D6 /D8/CW/CT /A4 /BC→ /A3π /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CV/CT/D8/A0/B4 /A4 /BC→ /A3γ /B5/BB/A0/D8/D3/D8/CP/D0 /BP/B4 /BD. /BD/BI± /BC. /BC/BH± /BC. /BC/BI/B5× /BD/BC− /BF/BA/CF /CT /CP/CS/CY/D9/D7/D8 /D7/D0/CX/CV/CW/D8/D0/DD /D8/D3 /CV/D3 /CQ/CP/CR/CZ /D8/D3/DB/CW/CP/D8 /DB /CP/D7 /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS/BA/BG/BY /BT/C6/CC/C1 /BC/BC /D9/D7/CT/CS /D3/D9/D6 /BD/BL/BL/BK /DA/CP/D0/D9/CT /D3/CU /BL/BL . /BH/B1 /CU/D3 /D6 /D8/CW/CT /A4 /BC→ /A3π /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CV/CT/D8/A0/B4 /A4 /BC→ /A3γ /B5/BB/A0/D8/D3/D8/CP/D0 /BP/B4 /BD. /BL/BC± /BC. /BF/BG± /BC. /BD/BL/B5× /BD/BC− /BF/BA/CF /CT /CP/CS/CY/D9/D7/D8 /D7/D0/CX/CV/CW/D8/D0/DD /D8/D3 /CV/D3 /CQ/CP/CR/CZ /D8/D3/DB/CW/CP/D8 /DB /CP/D7 /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS/BA/A0/parenleftbig/A3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3/CT /B7/CT−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ. /BI± /BC. /BG± /BC. /BH /BJ. /BI± /BC. /BG± /BC. /BH/BJ. /BI± /BC. /BG± /BC. /BH /BJ. /BI± /BC. /BG± /BC. /BH/BF/BL/BJ± /BE/BD /BH/BU/BT /CC/C4/BX/CH /BC/BJ /BV /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BC/BC /BZ/CT/CE/BH/CC/CW/CX/D7 /BU/BT /CC/C4/BX/CH /BC/BJ /BV /D6/CT/D7/D9/D0/D8 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CX/D2/D8/CT/D6/D2/CP/D0 /CQ 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/BC/BL /BG/BC/BG/BH /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BV /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE/BF. /BD/BI± /BC. /BJ/BI± /BC. /BF/BE /BD/BJ /BI/BY /BT/C6/CC/C1 /BC/BC /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BH/BC /BZ/CT/CE/BF. /BH/BI± /BC. /BG/BE± /BC. /BD/BC /BK/BH /CC/BX/C1/BZ/BX /BK/BL /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7/BI/BY /BT/C6/CC/C1 /BC/BC /D9/D7/CT/CS /D3/D9/D6 /BD/BL/BL/BK /DA/CP/D0/D9/CT /D3/CU /BL/BL . /BH/B1 /CU/D3 /D6 /D8/CW/CT /A4 /BC→ /A3π /BC/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D8/D3 /CV/CT/D8/A0/B4 /A4 /BC→ /A6 /BCγ /B5/BB/A0/D8/D3/D8/CP/D0 /BP/B4 /BF. /BD/BG± /BC. /BJ/BI± /BC. /BF/BE/B5× /BD/BC− /BF/BA /CF /CT /CP/CS/CY/D9/D7/D8 /D7/D0/CX/CV/CW/D8/D0/DD /D8/D3 /CV/D3 /CQ/CP/CR/CZ/D8/D3 /DB/CW/CP/D8 /DB /CP/D7 /CS/CX/D6/CT/CR/D8/D0/DD /D1/CT/CP/D7/D9/D6/CT/CS/BA/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC /BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BY/C1/CC/BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BF± /BC. /BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BH/BD± /BC. /BC/BF± /BC. /BC/BL /BI/BD/BC/BD /BU/BT /CC/C4/BX/CH /BC/BJ /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BC/BC /BZ/CT/CE /BE. /BH/BH± /BC. /BD/BG± /BC. /BD/BC /BG/BD/BL /BJ/BU/BT /CC/C4/BX/CH /BC/BJ /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BC/BC /BZ/CT/CE/BE. /BJ/BD± /BC. /BE/BE± /BC. /BF/BD /BD/BJ/BI /BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE/BJ/CC/CW/CX/D7 /BU/BT /CC/C4/BX/CH /BC/BJ /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /A4 /BC→ /A6−/CT /B7ν/CT /CT/DA/CT/D2/D8/D7/BA /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/A0/BI /BB/A0/BH /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A6 /B7/CT− ν/CT/parenrightbig/A0/BI /BB/A0/BH/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH± /BC. /BC/BC/BE /BC. /BC/BD/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH± /BC. /BC/BC/BE/BC. /BC/BD/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH± /BC. /BC/BC/BE /BC. /BC/BD/BK /B7/BC. /BC/BC/BJ − /BC. /BC/BC/BH± /BC. /BC/BC/BE/BL /BT/BU/C7/CD/CI/BT/C1/BW /BC/BH /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7 /BK/BC/BC /BZ/CT/CE/A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BI /BB/A0/BD /A0/parenleftbig/A6 /B7µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BI /BB/A0/BD/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BD /BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BE/BD/BC/BC < /BD. /BH /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV < /BJ /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV/A0/parenleftbig/A6−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/A6−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/A6−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BJ /BB/A0/BD /A0/parenleftbig/A6−/CT /B7ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BJ /BB/A0/BD/CC /CT/D7/D8 /D3/CU /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BE/BH/BC/BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV < /BI /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV /BD/BD/BI/BJ /BD/BD/BI/BJ/BD/BD/BI/BJ /BD/BD/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /BC /A0/parenleftbig/A6−µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/A6−µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/A6−µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BK /BB/A0/BD /A0/parenleftbig/A6−µ /B7νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BK /BB/A0/BD/CC /CT/D7/D8 /D3/CU /A1 /CB /BP/A1 /C9 /D6/D9/D0/CT/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BL< /BC. /BL< /BC. /BL< /BC. /BL/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BE/BH/BC/BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BH /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV < /BI /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV/A0/parenleftbig/D4π−/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/D4π−/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/D4π−/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BL /BB/A0/BD /A0/parenleftbig/D4π−/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BL /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BK. /BE < /BK. /BE < /BK. /BE < /BK. /BE/BL/BC /CF/C0/C1/CC/BX /BC/BH /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BI /BL/BC /BZ/BX/CF/BX/C6/C1/BZ/BX/CA /BJ/BH /CB/C8/BX/BV < /BD/BK/BC/BC /BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BD/BF/BC/BC < /BL/BC/BC /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV < /BH/BC/BC/BC /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV/A0/parenleftbig/D4/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D4/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D4/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D4/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BC /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BG /BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BI/BJ/BC < /BI /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV/A0/parenleftbig/D4µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π /BC/parenrightbig/A0/BD/BD /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF< /BD. /BF< /BD. /BF< /BD. /BF/BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BH /BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BI/BI/BG < /BI /C0/CD/BU/BU/BT/CA/BW /BI/BI /C0/BU/BV /A4 /BC/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A4 /BC/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/A4 /BC/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A4 /BC/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA α /B4 /A4 /BC/B5α− /B4 /A3 /B5 α /B4 /A4 /BC/B5α− /B4 /A3 /B5 α /B4 /A4 /BC/B5α− /B4 /A3 /B5 α /B4 /A4 /BC/B5α− /B4 /A3 /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BI/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BI/BG± /BC. /BC/BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BD/BA − /BC. /BE/BI/BC± /BC. /BC/BC/BG± /BC. /BC/BC/BH /BF/BC/BC/CZ /C0/BT/C6/BW/C4/BX/CA /BK/BE /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7 − /BC. /BF/BD/BJ± /BC. /BC/BE/BJ /BI/BC/BJ/BH /BU/CD/C6/BV/BX /BJ/BK /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7 − /BC. /BF/BH± /BC. /BC/BI /BH/BC/BH /BU/BT/C4 /CC /BT /CH /BJ/BG /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR − /BC. /BE/BK± /BC. /BC/BI /BJ/BF/BL /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV /C3−/D4 /BD/BA/BJ/DF /BE/BA/BI /BZ/CT/CE / /CR α /BY /C7/CA /A4 /BC→ /A3π /BCα /BY /C7/CA /A4 /BC→ /A3π /BCα /BY /C7/CA /A4 /BC→ /A3π /BCα /BY /C7/CA /A4 /BC→ /A3π /BC/CC/CW/CT /CP/CQ /D3/DA/CT /CP/DA/CT/D6/CP/CV/CT/B8 α /B4 /A4 /BC/B5α− /B4 /A3 /B5 /BP− /BC. /BE/BI/BG± /BC. /BC/BD/BF/B8 /DB/CW/CT/D6/CT /D8/CW/CT /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BE. /BD/B8 /CS/CX/DA/CX/CS/CT/CS /CQ /DD /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /CP/DA/CT/D6/CP/CV/CT α− /B4 /A3 /B5/BP /BC. /BI/BG/BE± /BC. /BC/BD/BF/B8 /CV/CX/DA/CT/D7 /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /DA/CP/D0/D9/CT /CU/D3 /D6α /B4 /A4 /BC/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW − /BC. /BG/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BD/BD± /BC. /BC/BE/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BE /BA /BD /BA φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4 /BC→ /A3π /BC/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4 /BC→ /A3π /BC/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4 /BC→ /A3π /BC/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4 /BC→ /A3π /BC/B4/D8/CP/D2φ /BPβ /BBγ /B5/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BD± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD± /BD/BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI± /BD/BJ /BI/BH/BE /BU/BT/C4 /CC /BT /CH /BJ/BG /C0/BU/BV /BD/BA/BJ/BH /BZ/CT/CE / /CR/C3−/D4/BF/BK± /BD/BL /BJ/BF/BL /BK/BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV − /BK± /BF/BC /BD/BG/BI /BL/BU/BX/CA/BZ/BX /BI/BI /C0/BU/BV/BK/BW /BT /CD/BU/BX/CA /BI/BL /D9/D7/CT/D7 α/A3 /BP/BC. /BI/BG/BJ± /BC. /BC/BE/BC/BA/BL/CC/CW/CT /CT/D6/D6/D3 /D6/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /BD/BA/BE /CS/D9/CT /D8/D3 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /A4 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BN/D7/CT/CT /BW /BT /CD/BU/BX/CA /BI/BL /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA RADIATIVE HYPERON DECAYS Written September 2003 by J.D. Jackson (LBNL). The weak radiative decays of spin-1/2 hyperons, Bi→Bfγ, yield information about matrix elements (form factors) similarto that gained from weak hadronic decays. For a polarized spin-1/2 hyperon decaying radiatively via a ∆ Q=0 ,∆ S=1 transition, the angular distribution of the direction ˆpof the ﬁnal spin-1/2 baryon in the hyperon rest frame is dN dΩ=N 4π(1 +αγPi·ˆp). (1) HerePiis the polarization of the decaying hyperon, and αγis the asymmetry parameter. In terms of the form factors F1(q2),F2(q2), and G(q2) of the eﬀective hadronic weak electromagnetic vertex, F1(q2)γλ+iF2(q2)σλµqµ+G(q2)γλγ5, αγis αγ=2Re [G(0)F∗ M(0)] |G(0)|2+|FM(0)|2, (2) where FM=(mi−mf)[F2−F1/(mi+mf)]. If the decaying hyperon is unpolarized, the decay baryon has a longitudinalpolarization given by P f=−αγ[1]. The angular distribution for the weak hadronic decay, Bi→Bfπ, has the same form as Eq. (1), but of course with a diﬀerent asymmetry parameter, απ. Now, however, if the decaying hyperon is unpolarized, the decay baryon has alongitudinal polarization given by P f=+απ[2,3]. The diﬀer- ence of sign is because the spins of the pion and photon arediﬀerent. Ξ 0→Λγ decay —The radiative decay Ξ0→Λγof an unpolarized Ξ0uses the hadronic decay Λ→pπ−as the analyzer. As noted above, the longitudinal polarization of the Λwill be PΛ=−αΞΛγ.L e tα−be the Λ→pπ−asymmetry parameter and θΛpbe the angle, as seen in the Λrest frame, between the Λline of ﬂight and the proton momentum. Then the hadronic version of Eq. (1) applied to the Λ→pπ−decay gives dN dcosθΛp=N 2(1−αΞΛγα−cosθΛp)( 3 ) for the angular distribution of the proton in the Λframe. The only published measurement of αΞΛγ[4] got the sign wrong, as explained in an erratum 12 years later [5]. The corrected result isαΞΛγ=−0.43±0.44. Ξ0→Σ0γdecay —The asymmetry parameter here, αΞΣγ,i s measured by following the decay chain Ξ0→Σ0γ,Σ0→Λγ, Λ→pπ−. Again, for an unpolarized Ξ0, the longitudinal polarization of the Σ0will be PΣ=−αΞΣγ.I n t h e Σ0→ Λγdecay, a parity-conserving magnetic-dipole transition, the polarization of the Σ0is transferred to the Λ,a sm a yb es e e na s follows. Let θΣΛbe the angle seen in the Σ0rest frame between theΣ0line of ﬂight and the Λmomentum. For Σ0helicity +1/2, the probability amplitudes for positive and negative spin states of the Σ0along the Λmomentum are cos( θΣΛ/2) and sin(θΣΛ/2). Then the amplitude for a negative helicity photon and a negative helicity Λis cos( θΣΛ/2), while the amplitude for positive helicities for the photon and Λis sin( θΣΛ/2). For Σ0 helicity −1/2, the amplitudes are interchanged. If the Σ0has longitudinal polarization PΣ, the probabilities for Λhelicities ±1/2 are therefore p(±1/2) =1 2(1∓PΣ)c o s2(θΣΛ/2)+1 2(1±PΣ)s i n2(θΣΛ/2),(4) and the longitudinal polarization of the Λis PΛ=−PΣcosθΣΛ=+αΞΣγcosθΣΛ. (5) /BD/BD/BI/BK /BD/BD/BI/BK/BD/BD/BI/BK /BD/BD/BI/BK/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /BC/B8 /A4− Using Eq. (1) for the Λ→pπ−decay again, we get for the joint angular distribution of the Σ0→Λγ,Λ→pπ−chain, d2N dcosθΣΛdcosθΛp=N 4(1 +αΞΣγcosθΣΛα−cosθΛp).(6) The KTeV collaboration recently measured αΞΣγto be −0.63± 0.09 [6]. The only other measurement has been withdrawn [7]. References 1. R.E. Behrends, Phys. Rev. 111, 1691 (1958); see Eq. (7) or (8). 2. In ancient times, the signs of the asymmetry term in the angular distributions of radiative and hadronic decays ofpolarized hyperons were sometimes opposite. For roughly40 years, however, the overwhelming convention has been to make them the same. The aim, not always achieved, is to remove ambiguities. 3. For the deﬁnition of α π, see the note on “Baryon Decay Parameters,” in the Neutron Listings in this Review .. 4. C. James et al., Phys. Rev. Lett. 64, 843 (1990). 5. C. James et al., Phys. Rev. Lett. 89, 169901 (2002) (er- ratum). The various sign conventions spelled out here are discussed. 6. A. Alavi-Harati et al., Phys. Rev. Lett. 86, 3239 (2001). 7. S. Teige et al., Phys. Rev. Lett. 63, 2717 (1989); erratum, Phys. Rev. Lett. 89, 169902 (2002). α /BY /C7/CA /A4 /BC→ /A3γ α /BY /C7/CA /A4 /BC→ /A3γ α /BY /C7/CA /A4 /BC→ /A3γ α /BY /C7/CA /A4 /BC→ /A3γ/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CP/CQ /D3/DA/CT /D3/D2 /CK/CA/CP/CS/CX/CP/D8/CX/DA/CT /C0/DD/D4 /CT/D6/D3/D2 /BW/CT/CR/CP /DD/D7/BAꜼ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BJ/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BF± /BC. /BD/BJ /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BK± /BC. /BD/BK± /BC. /BC/BI /BI/BJ/BE /C4/BT/C1 /BC/BG /BT /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BH/BC /BZ/CT/CE − /BC. /BG/BF± /BC. /BG/BG /BK/BJ /BD/BC/C2/BT/C5/BX/CB /BL/BC /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7/BD/BC/CC/CW/CT /D7/CX/CV/D2 /CW/CP/D7 /CQ /CT/CT/D2 /CR/CW/CP/D2/CV/CT/CS/BN /D7/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/B8 /C2/BT/C5/BX/CB /BC/BE/BA α /BY /C7/CA /A4 /BC→ /A3/CT /B7/CT−α /BY /C7/CA /A4 /BC→ /A3/CT /B7/CT−α /BY /C7/CA /A4 /BC→ /A3/CT /B7/CT−α /BY /C7/CA /A4 /BC→ /A3/CT /B7/CT−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BK± /BC. /BE − /BC. /BK± /BC. /BE − /BC. /BK± /BC. /BE − /BC. /BK± /BC. /BE/BF/BL/BJ± /BE/BD /BD/BD/BU/BT /CC/C4/BX/CH /BC/BJ /BV /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BC/BC /BZ/CT/CE/BD/BD/CC/CW/CX/D7 /BU/BT /CC/C4/BX/CH /BC/BJ /BV /D6/CT/D7/D9/D0/D8 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CP/D7/DD/D1/D1/CT/D8/D6/DD α /CU/D3 /D6 /A4 /BC→ /A3γ /B8 /CP/D7 /CT/DC/D4 /CT/CR/D8/CT/CS/CX/CU /D8/CW/CT /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CX/D7 /CX/D2/D8/CT/D6/D2/CP/D0 /CQ /D6/CT/D1/D7/D7/D8/D6/CP/CW/D0/D9/D2/CV/BA α /BY /C7/CA /A4 /BC→ /A6 /BCγ α /BY /C7/CA /A4 /BC→ /A6 /BCγ α /BY /C7/CA /A4 /BC→ /A6 /BCγ α /BY /C7/CA /A4 /BC→ /A6 /BCγ/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /CP/CQ /D3/DA/CT /D3/D2 /CK/CA/CP/CS/CX/CP/D8/CX/DA/CT /C0/DD/D4 /CT/D6/D3/D2 /BW/CT/CR/CP /DD/D7/BAꜼ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BF± /BC. /BC/BK± /BC. /BC/BH − /BC. /BI/BF± /BC. /BC/BK± /BC. /BC/BH − /BC. /BI/BF± /BC. /BC/BK± /BC. /BC/BH − /BC. /BI/BF± /BC. /BC/BK± /BC. /BC/BH/BG/BC/BG/BH /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /BV /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BE/BC± /BC. /BF/BE± /BC. /BC/BH /BK/BH /BD/BE/CC/BX/C1/BZ/BX /BK/BL /CB/C8/BX/BV /BY/C6/BT/C4 /CW/DD/D4 /CT/D6/D3/D2/D7/BD/BE/CC/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CW/CP/D7 /CQ /CT/CT/D2 /DB/CX/D8/CW/CS/D6/CP /DB/D2/B8 /CS/D9/CT /D8/D3 /CP/D2 /CT/D6/D6/D3 /D6/BA /CB/CT/CT /D8/CW/CT /CT/D6/D6/CP/D8/D9/D1/B8 /CC/BX/C1/BZ/BX /BC/BE/BA/CV/BD /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BD /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BD /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BD /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BE/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD. /BE/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD. /BE/BD± /BC. /BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /B7/BD. /BE/BC± /BC. /BC/BG± /BC. /BC/BF /BI/BH/BE/BC /BD/BF/BU/BT /CC/C4/BX/CH /BC/BJ /C6/BT/BG/BK /D4 /BU/CT/B8 /BG/BC/BC /BZ/CT/CE/B7/BD. /BF/BE /B7/BC. /BE/BD − /BC. /BD/BJ± /BC. /BC/BH /BG/BK/BJ /BD/BG/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C1 /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE/BD/BF/CC/CW/CX/D7 /BU/BT /CC/C4/BX/CH /BC/BJ /D6/CT/D7/D9/D0/D8 /D9/D7/CT/D7 /D3/D9/D6 /BE/BC/BC/BI /DA/CP/D0/D9/CT /D3/CU /CE/D9/D7 /CU/D6/D3/D1 /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CZ /CP/D3/D2 /CS/CT/CR/CP /DD/D7 /CP/D7/CX/D2/D4/D9/D8/BA /BD/BG/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C1 /CP/D7/D7/D9/D1/CT/D7 /CW/CT/D6/CT /D8/CW/CP/D8 /D8/CW/CT /D7/CT/CR/D3/D2/CS/B9/CR/D0/CP/D7/D7 /CR/D9/D6/D6/CT/D2/D8 /CX/D7 /DE/CT/D6/D3 /CP/D2/CS /D8/CW/CP/D8 /D8/CW/CT/DB /CT/CP/CZ/B9/D1/CP/CV/D2/CT/D8/CX/D7/D1 /D8/CT/D6/D1 /D8/CP/CZ /CT/D7 /CX/D8/D7 /CT/DC/CP/CR/D8 /CB/CD/B4/BF/B5 /DA/CP/D0/D9/CT/BA/CV/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CV/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BD. /BJ /B7/BE. /BD − /BE. /BC± /BC. /BH − /BD. /BJ /B7/BE. /BD − /BE. /BC± /BC. /BH − /BD. /BJ /B7/BE. /BD − /BE. /BC± /BC. /BH − /BD. /BJ /B7/BE. /BD − /BE. /BC± /BC. /BH/BG/BK/BJ /BD/BH/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C1 /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE/BD/BH/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C1 /D8/CW/D9/D7 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CV/BE /BP /BC /CX/D2 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D2/CV /CV/BD /BB /CU/BD /B8/CP /CQ /D3 /DA /CT /BA/CU/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CU/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CU/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT /CU/BE /B4/BC/B5/BB /CU/BD /B4/BC/B5 /BY /C7/CA /A4 /BC→ /A6 /B7/CT− ν/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE. /BC± /BD. /BE± /BC. /BH /BE. /BC± /BD. /BE± /BC. /BH/BE. /BC± /BD. /BE± /BC. /BH /BE. /BC± /BD. /BE± /BC. /BH/BG/BK/BJ /BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD /C1 /C3/CC/BX/CE /D4 /D2/D9/CR/D0/CT/D9/D7/B8 /BK/BC/BC /BZ/CT/CE /A4 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A4 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /BC/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/BT /CC/C4/BX/CH /BC/BJ /C8/C4 /BU/BI/BG/BH /BF/BI /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/C6 /BT/BG/BK/BB/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT /CC/C4/BX/CH /BC/BJ/BV /C8/C4 /BU/BI/BH/BC /BD /C2/BA/CA/BA /BU/CP/D8/D0/CT/DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/C6 /BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/C7/CD/CI/BT/C1/BW /BC/BH /C8/CA/C4 /BL/BH /BC/BK/BD/BK/BC/BD /BX/BA /BT/CQ /D3/D9/DE/CP/CX/CS /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/CF/C0/C1/CC/BX /BC/BH /C8/CA/C4 /BL/BG /BD/BC/BD/BK/BC/BG /BV/BA/BZ/BA /CF/CW/CX/D8/CT /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C0/DD/D4 /CT/D6/BV/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/BT/C1 /BC/BG/BT /C8/C4 /BU/BH/BK/BG /BE/BH/BD /BT/BA /C4/CP/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/C6 /BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BT/C5/BX/CB /BC/BE /C8/CA/C4 /BK/BL /BD/BI/BL/BL/BC/BD /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BV/BA /C2/CP/D1/CT/D7 /CT/D8 /CP/D0/BA /B4/C5/C1/C6/C6/B8 /C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /CA/CD/CC/BZ/B5/CC/BX/C1/BZ/BX /BC/BE /C8/CA/C4 /BK/BL /BD/BI/BL/BL/BC/BE /B4/CT/D6/D6/CP/D8/D9/D1/B5 /CB/BA /CC /CT/CX/CV/CT /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /C5/C1/BV/C0/B8 /C5/C1/C6/C6/B5/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD/BV /C8/CA/C4 /BK/BI /BF/BE/BF/BL /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BC/BD/C1 /C8/CA/C4 /BK/BJ /BD/BF/BE/BC/BC/BD /BT/BA /BT/D0/CP/DA/CX/B9/C0/CP /D6/CP/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/BY /BT/C6/CC/C1 /BC/BC /BX/C8/C2 /BV/BD/BE /BI/BL /CE/BA /BY /CP/D2/D8/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/C6 /BT/BG/BK /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BY/BY /C7/C4/BW/BX/CA /BL/BL /C8/CA/C4 /BK/BE /BF/BJ/BH/BD /BT/BA /BT/AB/D3/D0/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C3/CC /CT/CE /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BT/C5/BX/CB /BL/BC /C8/CA/C4 /BI/BG /BK/BG/BF /BV/BA /C2/CP/D1/CT/D7 /CT/D8 /CP/D0/BA /B4/C5/C1/C6/C6/B8 /C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /CA/CD/CC/BZ/B5/CC/BX/C1/BZ/BX /BK/BL /C8/CA/C4 /BI/BF /BE/BJ/BD/BJ /CB/BA /CC /CT/CX/CV/CT /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /C5/C1/BV/C0/B8 /C5/C1/C6/C6/B5/C0/BT/C6/BW/C4/BX/CA /BK/BE /C8/CA /BW/BE/BH /BI/BF/BL /CA/BA /C0/CP/D2/CS/D0/CT/D6 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C5/C1/BV/C0/B8 /C5/C1/C6/C6/B7/B5/BV/C7 /CG /BK/BD /C8/CA/C4 /BG/BI /BK/BJ/BJ /C8 /BA/CC/BA /BV/D3 /DC /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /CA/CD/CC/BZ/B8 /C5/C1/C6/C6/B7/B5/BU/CD/C6/BV/BX /BJ/BL /C8/C4 /BK/BI/BU /BF/BK/BI /BZ/BA/CA/BA/C5/BA /BU/D9/D2/CR/CT /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C5/C1/BV/C0/B8 /CA/CD/CC/BZ/B7/B5/BU/CD/C6/BV/BX /BJ/BK /C8/CA /BW/BD/BK /BI/BF/BF /BZ/BA/CA/BA/C5/BA /BU/D9/D2/CR/CT /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C5/C1/BV/C0/B8 /CA/CD/CC/BZ/B5/CI/BX/BV/C0 /BJ/BJ /C6/C8 /BU/BD/BE/BG /BG/BD/BF /BZ/BA /CI/CT/CR/CW /CT/D8 /CP/D0/BA /B4/CB/C1/BX/BZ/B8 /BV/BX/CA/C6/B8 /BW/C7/CA/CC/B8 /C0/BX/C1/BW/C0/B5/BZ/BX/CF/BX/C6/C1/BZ/BX/CA /BJ/BH /C8/C4 /BH/BJ/BU /BD/BL/BF /BV/BA /BZ/CT/DB /CT/D2/CX/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C0/BX/C1/BW/C0/B5/BU/BT/C4 /CC /BT /CH /BJ/BG /C8/CA /BW/BL /BG/BL /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BU/C1/C6/BZ/B5 /C2/CH/BX/C0 /BJ/BG /C8/CA /BW/BD/BC /BF/BH/BG/BH /C6/BA/CH /CT/CW /CT/D8 /CP/D0/BA /B4/BU/C1/C6/BZ/B8 /BV/C7/C4/CD/B5/C5/BT /CH/BX/CD/CA /BJ/BE /C6/C8 /BU/BG/BJ /BF/BF/BF /BV/BA /C5/CP /DD /CT/D9/D6 /CT/D8 /CP/D0/BA /B4/BU/CA/CD/CG/B8 /BV/BX/CA/C6/B8 /CC/CD/BY/CC/CB/B8 /C4/C7/CD/BV/B5/BT/D0/D7/D3 /C6/C8 /BU/BH/BF /BE/BI/BK /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BV/BA /C5/CP /DD /CT/D9/D6/CF/C1/C4/C9/CD/BX/CC /BJ/BE /C8/C4 /BG/BE/BU /BF/BJ/BE /BZ/BA /CF/CX/D0/D5/D9/CT/D8 /CT/D8 /CP/D0/BA /B4/BU/CA/CD/CG/B8 /BV/BX/CA/C6/B8 /CC/CD/BY/CC/CB/B7/B5/BW /BT /CD/BU/BX/CA /BI/BL /C8/CA /BD/BJ/BL /BD/BE/BI/BE /C8 /BA/C5/BA /BW/CP/D9/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C8 /BT/C4/C5/BX/CA /BI/BK /C8/C4 /BE/BI/BU /BF/BE/BF /CA/BA/BU/BA /C8 /CP/D0/D1/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/BU/BX/CA/BZ/BX /BI/BI /C8/CA /BD/BG/BJ /BL/BG/BH /C2/BA/C8 /BA /BU/CT/D6/CV/CT /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C0/CD/BU/BU/BT/CA/BW /BI/BI /CC/CW/CT/D7/CX/D7 /CD/BV/CA/C4 /BD/BD/BH/BD/BC /C2/BA/CA/BA /C0/D9/CQ/CQ/CP /D6/CS /B4/C4/CA/C4/B5/C4/C7/C6/BW/C7/C6 /BI/BI /C8/CA /BD/BG/BF /BD/BC/BF/BG /BZ/BA/CF/BA /C4/D3/D2/CS/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/C8/C2/BX/CA/CA/C7/CD /BI/BH/BU /C8/CA/C4 /BD/BG /BE/BJ/BH /BZ/BA/C5/BA /C8/CY/CT/D6/D6/D3/D9 /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /BZ/BA/C5/BA /C8/CY/CT/D6/D6/D3/D9 /B4/CD/BV/C4/BT/B5/BV/BT/CA/C5/C7/C6/CH /BI/BG/BU /C8/CA/C4 /BD/BE /BG/BK/BE /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5/C0/CD/BU/BU/BT/CA/BW /BI/BG /C8/CA /BD/BF/BH /BU/BD/BK/BF 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/BC/BK − /BC. /BC/BJ /BI/BK/BC /C5/BT /CH/BX/CD/CA /BJ/BE /C0/C4/BU/BV /BE/BA/BD /BZ/CT/CE / /CR/C3−/BD. /BI/BD± /BC. /BC/BG /BE/BI/BD/BC /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV/BD. /BK/BC± /BC. /BD/BI /BE/BL/BL /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV/BD. /BJ/BC± /BC. /BD/BE /BE/BG/BI /C8/C2/BX/CA/CA/C7/CD /BI/BH /BU /C0/BU/BV/BD. /BI/BL± /BC. /BC/BJ /BJ/BL/BG /C0/CD/BU/BU/BT/CA/BW /BI/BG /C0/BU/BV/BD. /BK/BI /B7/BC. /BD/BH − /BC. /BD/BG /BH/BD/BJ /C2/BT /CD/C6/BX/BT /CD /BI/BF /BW /BY/BU/BV /A4 /B7/C5/BX/BT/C6 /C4/C1/BY/BX /A4 /B7/C5/BX/BT/C6 /C4/C1/BY/BX /A4 /B7/C5/BX/BT/C6 /C4/C1/BY/BX /A4 /B7/C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BC/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BJ/BC± /BC. /BC/BK± /BC. /BD/BE /BD. /BJ/BC± /BC. /BC/BK± /BC. /BD/BE/BD. /BJ/BC± /BC. /BC/BK± /BC. /BD/BE /BD. /BJ/BC± /BC. /BC/BK± /BC. /BD/BE/BE/BE/BH/BI± /BI/BF /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BX /BW/C4/C8/C0 /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH/BH /B7/BC. /BF/BH − /BC. /BE/BC /BF/BH /BF/CE /C7/CC/CA/CD/BU/BT /BJ/BE /C0/BU/BV /BD/BC /BZ/CT/CE / /CR/C3 /B7/D4/BD. /BI± /BC. /BF /BF/BG /CB/CC/C7/C6/BX /BJ/BC /C0/BU/BV/BD. /BL /B7/BC. /BJ − /BC. /BH /BD/BE /BF/CB/C0/BX/C6 /BI/BJ /C0/BU/BV/BD. /BH/BD± /BC. /BH/BH /BH /BF/BV/C0/C1/BX/C6 /BI/BI /C0/BU/BV /BI/BA/BL /BZ/CT/CE / /CR /D4/D4/BF/CC/CW/CT /CT/D6/D6/D3 /D6 /CX/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /D3/D2/D0/DD /BA /B4τ/A4−−τ /A4 /B7 /B5/BBτ/A4− /B4τ/A4−−τ /A4 /B7 /B5/BBτ/A4− /B4τ/A4−−τ /A4 /B7 /B5/BBτ/A4− /B4τ/A4−−τ /A4 /B7 /B5/BBτ/A4−/BT/D8 /CT /D7 /D8/D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD± /BC. /BC/BJ − /BC. /BC/BD± /BC. /BC/BJ − /BC. /BC/BD± /BC. /BC/BJ − /BC. /BC/BD± /BC. /BC/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BX /BW/C4/C8/C0 /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD/D7 /A4−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/A4−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4−/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4µN /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BI/BH/BC/BJ± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BH/BC/BJ± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BH/BC/BJ± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BH/BC/BJ± /BC. /BC/BC/BE/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BI/BH/BC/BH± /BC. /BC/BC/BE/BH /BG/BA/BF/BI/C5 /BW/CD/CA/CH/BX/BT /BL/BE /CB/C8/BX/BV /BK/BC/BC /BZ/CT/CE /D4 /BU/CT − /BC. /BI/BI/BD± /BC. /BC/BF/BI± /BC. /BC/BF/BI /BG/BG/CZ /CC/CA/C7/CB/CC /BK/BL /CB/C8/BX/BV /A4−∼ /BE/BH/BC /BZ/CT/CE − /BC. /BI/BL± /BC. /BC/BG /BE/BD/BK/CZ /CA/BT/C5/BX/C1/C3/BT /BK/BG /CB/C8/BX/BV /BG/BC/BC /BZ/CT/CE /D4 /BU/CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BI/BJ/BG± /BC. /BC/BE/BD± /BC. /BC/BE/BC /BD/BE/BE/CZ /C0/C7 /BL/BC /CB/C8/BX/BV /CB/CT/CT/BW/CD/CA/CH/BX/BT /BL/BE − /BE. /BD± /BC. /BK /BE/BG/BF/BI /BV/C7/C7/C4 /BJ/BG /C7/CB/C8/C3 /BD/BA/BK /BZ/CT/CE / /CR/C3−/D4 − /BC. /BD± /BE. /BD /BE/BJ/BE/BG /BU/C1/C6/BZ/C0/BT/C5 /BJ/BC /BU /C7/CB/C8/C3 /BD/BA/BK /BZ/CT/CE / /CR/C3−/D4 /A4 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC /A4 /B7/C5/BT /BZ/C6/BX/CC/C1/BV /C5/C7/C5/BX/C6/CC/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D1/CT/D2/D8/D7Ꜽ /CX/D2 /D8/CW/CT /A3 /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4µN /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BI/BH/BJ± /BC. /BC/BE/BK± /BC. /BC/BE/BC /B7/BC. /BI/BH/BJ± /BC. /BC/BE/BK± /BC. /BC/BE/BC/B7/BC. /BI/BH/BJ± /BC. /BC/BE/BK± /BC. /BC/BE/BC /B7/BC. /BI/BH/BJ± /BC. /BC/BE/BK± /BC. /BC/BE/BC/BJ/BC/CZ /C0/C7 /BL/BC /CB/C8/BX/BV /BK/BC/BC /BZ/CT/CE /D4 /BU/CT /B4µ/A4− /B7µ /A4 /B7 /B5/BB/vextendsingle/vextendsingleµ/A4−/vextendsingle/vextendsingle/B4µ/A4− /B7µ /A4 /B7 /B5/BB/vextendsingle/vextendsingleµ/A4−/vextendsingle/vextendsingle/B4µ/A4− /B7µ /A4 /B7 /B5/BB/vextendsingle/vextendsingleµ/A4−/vextendsingle/vextendsingle/B4µ/A4− /B7µ /A4 /B7 /B5/BB/vextendsingle/vextendsingleµ/A4−/vextendsingle/vextendsingle/BT/D8 /CT /D7 /D8 /D3 /CU /BV/C8/CC /CX/D2/DA/CP /D6/CX/CP/D2/CR/CT/BA /CF /CT /CR/CP/D0/CR/D9/D0/CP/D8/CT /D8/CW/CX/D7 /CU/D6/D3/D1 /D8/CW/CT /A4−/CP/D2/CS /A4 /B7/D1/CP/CV/B9/D2/CT/D8/CX/CR /D1/D3/D1/CT/D2/D8/D7 /CP/CQ /D3/DA/CT/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /B7/BC. /BC/BD± /BC. /BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B7/BC. /BC/BD± /BC. /BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/B7/BC. /BC/BD± /BC. /BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /B7/BC. /BC/BD± /BC. /BC/BH /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /A3π−/B4/BL/BL. /BK/BK/BJ± /BC. /BC/BF/BH /B5 /B1/A0/BE /A6−γ /B4 /BD. /BE/BJ± /BC. /BE/BF /B5× /BD/BC− /BG/A0/BF /A3/CT− ν/CT /B4 /BH. /BI/BF± /BC. /BF/BD /B5× /BD/BC− /BG/A0/BG /A3µ− νµ /B4 /BF. /BH /B7/BF. /BH − /BE. /BE /B5× /BD/BC− /BG/A0/BH /A6 /BC/CT− ν/CT /B4 /BK. /BJ± /BD. /BJ /B5× /BD/BC− /BH/A0/BI /A6 /BCµ− νµ < /BK × /BD/BC− /BG/BL/BC/B1/A0/BJ /A4 /BC/CT− ν/CT < /BE. /BF × /BD/BC− /BF/BL/BC/B1 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5 /D1/D3 /CS/CT/D7/A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1/D3 /CS /CT /D7 /A1 /CB /BP/BE/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /B4 /CB/BE /B5/D1/D3 /CS /CT /D7/A0/BK /D2π−/CB/BE < /BD. /BL × /BD/BC− /BH/BL/BC/B1/A0/BL /D2/CT− ν/CT /CB/BE < /BF. /BE × /BD/BC− /BF/BL/BC/B1/A0/BD/BC /D2µ− νµ /CB/BE < /BD. /BH /B1 /BL/BC/B1/A0/BD/BD /D4π−π−/CB/BE < /BG × /BD/BC− /BG/BL/BC/B1/A0/BD/BE /D4π−/CT− ν/CT /CB/BE < /BG × /BD/BC− /BG/BL/BC/B1/A0/BD/BF /D4π−µ− νµ /CB/BE < /BG × /BD/BC− /BG/BL/BC/B1/A0/BD/BG /D4µ−µ−/C4 < /BG × /BD/BC− /BK/BL/BC/B1 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 /BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6/BV/C7/C6/CB/CC/CA/BT/C1/C6/BX/BW /BY/C1/CC /C1/C6/BY /C7/CA/C5/BT /CC/C1/C7/C6 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/B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BE< /BF. /BE< /BF. /BE< /BF. /BE/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BJ/BD/BH ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC /BL/BC /BU/C1/C6/BZ/C0/BT/C5 /BI/BH /CA/CE/CD/BX/A0/parenleftbig/D2µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D2µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D2µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BC /BB/A0/BD /A0/parenleftbig/D2µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BC /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD/BH. /BF< /BD/BH. /BF< /BD/BH. /BF< /BD/BH. /BF/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BD/BH/BC/A0/parenleftbig/D4π−π−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4π−π−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4π−π−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BD /BB/A0/BD /A0/parenleftbig/D4π−π−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BD /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ< /BF. /BJ< /BF. /BJ< /BF. /BJ/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BI/BE/BC/BC/A0/parenleftbig/D4π−/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/D4π−/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/D4π−/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BE /BB/A0/BD /A0/parenleftbig/D4π−/CT− ν/CT/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BE /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ< /BF. /BJ< /BF. /BJ< /BF. /BJ/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BI/BE/BC/BC/A0/parenleftbig/D4π−µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/D4π−µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/D4π−µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BF /BB/A0/BD /A0/parenleftbig/D4π−µ− νµ/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BF /BB/A0/BD/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BJ< /BF. /BJ< /BF. /BJ< /BF. /BJ/BL/BC /BC /CH/BX/C0 /BJ/BG /C0/BU/BV /BX/AB/CT/CR/D8/CX/DA/CT /CS/CT/D2/D3/D1/BA/BP/BI/BE/BC/BC/A0/parenleftbig/D4µ−µ−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig/D4µ−µ−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig/D4µ−µ−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BG /BB/A0/BD /A0/parenleftbig/D4µ−µ−/parenrightbig/BB/A0/parenleftbig/A3π−/parenrightbig/A0/BD/BG /BB/A0/BD/BT/A1 /C4 /BP/BE /CS/CT/CR/CP /DD /B8/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /CQ /DD /D8/D3/D8/CP/D0 /D0/CT/D4/D8/D3/D2 /D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BK/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BC< /BG. /BC< /BG. /BC< /BG. /BC/BL/BC /CA/BT/C2/BT/CA/BT/C5 /BC/BH /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BJ× /BD/BC /BG/BL/BC /BJ/C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BL/BE /BU /C0/BU/BV /CD/D7/CT/D7 /CH/BX/C0 /BJ/BG /CS/CP/D8/CP/BJ/CC/CW/CX/D7 /C4/C1/CC/CC/BX/C6/BU/BX/CA/BZ /BL/BE /BU /D0/CX/D1/CX/D8 /CP/D2/CS /D8/CW/CT /CX/CS/CT/D2/D8/CX/CR/CP/D0 /CH/BX/C0 /BJ/BG /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/CT/CR/CT/CS/CX/D2/CV /D8/CW/D6/CT/CT/D1/D3 /CS/CT/D7 /CP/D0/D0 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D2/D3/D2/D3/CQ/D7/CT/D6/DA/CP/D2/CR/CT /D3/CU /CP/D2/DD /BF/B9/D4 /D6/D3/D2/CV /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /A4−/BA /C7/D2/CT /CR/D3/D9/D0/CS /CP/D7/DB /CT/D0/D0 /CP/D4/D4/D0/DD /D8/CW/CT /D0/CX/D1/CX/D8 /D8/D3 /D8/CW/CT /D7/D9/D1 /D3/CU /D8/CW/CT /CU/D3/D9/D6 /D1/D3 /CS/CT/D7/BA /A4−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A4−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/A4−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A4−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /CK/C6/D3/D8/CT /D3/D2 /BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA α /B4 /A4−/B5α− /B4 /A3 /B5 α /B4 /A4−/B5α− /B4 /A3 /B5 α /B4 /A4−/B5α− /B4 /A3 /B5 α /B4 /A4−/B5α− /B4 /A3 /B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BL/BG± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BL/BG± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BL/BG± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BE/BL/BG± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BJ /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA − /BC. /BE/BL/BI/BF± /BC. /BC/BC/BG/BE /BD/BK/BL/CZ /C4/CD/C3 /BC/BC /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE − /BC. /BE/BK/BL/BG± /BC. /BC/BC/BJ/BF /BI/BF/CZ /BK/C4/CD/C3 /BC/BC /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE − /BC. /BF/BC/BF± /BC. /BC/BC/BG± /BC. /BC/BC/BG /BD/BL/BE/CZ /CA/BT/C5/BX/C1/C3/BT /BK/BI /CB/C8/BX/BV /BG/BC/BC /BZ/CT/CE /D4 /BU/CT − /BC. /BE/BH/BJ± /BC. /BC/BE/BC /BD/BD/CZ /BT/CB/CC/C7/C6 /BK/BH /BU /C4/BT/CB/CB /BD/BD /BZ/CT/CE / /CR/C3−/D4 − /BC. /BE/BI/BC± /BC. /BC/BD/BJ /BE/BD/CZ /BU/BX/C6/CB/C1/C6/BZ/BX/CA /BK/BH /C5/C8/CB /BH /BZ/CT/CE / /CR/C3−/D4 − /BC. /BE/BL/BL± /BC. /BC/BC/BJ /BD/BH/BC/CZ /BU/C1/BT /BZ/C1 /BK/BE /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2/CQ/CT /CP /D1 − /BC. /BF/BD/BH± /BC. /BC/BE/BI /BL/BC/BG/BI /BV/C4/BX/C4/BT/C6/BW /BK/BC /BV /BT/CB/C8/C3 /BU/C6/C4 /CW/DD/D4 /CT/D6/D3/D2/CQ/CT /CP /D1 − /BC. /BE/BF/BL± /BC. /BC/BE/BD /BI/BH/BL/BL /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BK /C0/BU/BV /BG/BA/BE /BZ/CT/CE / /CR/C3−/D4 − /BC. /BE/BG/BF± /BC. /BC/BE/BH /BG/BF/BC/BF /BU/BT/C4 /CC /BT /CH /BJ/BG /C0/BU/BV /BD/BA/BJ/BH /BZ/CT/CE / /CR/C3−/D4 − /BC. /BE/BH/BE± /BC. /BC/BF/BE /BE/BG/BF/BI /BV/C7/C7/C4 /BJ/BG /C7/CB/C8/C3 /BD/BA/BK/BZ/CT/CE/ /CR/C3−/D4 − /BC. /BE/BH/BF± /BC. /BC/BE/BK /BE/BJ/BK/BD /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV/BK/CC/CW/CX/D7 /C4/CD/C3 /BC/BC /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/BA /CF /CT /CP/D7/D7/D9/D1/CT /BV/C8 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2 /CW/CT/D6/CT /CQ /DD /CX/D2/CR/D0/D9/CS/CX/D2/CV/CX/D8 /CX/D2 /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /CU/D3 /D6α /B4 /A4−/B5α− /B4 /A3 /B5/BA /BU/D9/D8 /D7/CT/CT /D8/CW/CT /D7/CT/CR/D3/D2/CS /CS/CP/D8/CP /CQ/D0/D3 /CR/CZ /CQ /CT/D0/D3 /DB/CU /D3 /D6/D8 /CW /CT /BV/C8/D8/CT/D7/D8/BAWEIGHTED AVERAGE -0.294 ±0.005 (Error scaled by 1.7) DAUBER 69 HBCCOOL 74 OSPKBALTAY 74 HBC 4.1HEMINGWAY 78 HBC 6.8CLELAND 80C ASPK 0.7BIAGI 82 SPEC 0.6BENSINGER 85 MPS 3.9ASTON 85B LASS 3.4RAMEIKA 86 SPEC 2.7LUK 00 E756 0.3LUK 00 E756 0.4χ2 22.9 (Confidence Level = 0.004) -0.35 -0.3 -0.25 -0.2 -0.15 α /B4 /A4−/B5α− /B4 /A3 /B5 α /BY /C7/CA /A4−→ /A3π−α /BY /C7/CA /A4−→ /A3π−α /BY /C7/CA /A4−→ /A3π−α /BY /C7/CA /A4−→ /A3π−/CC/CW/CT /CP/CQ /D3/DA/CT /CP/DA/CT/D6/CP/CV/CT/B8 α /B4 /A4−/B5α− /B4 /A3 /B5/BP− /BC. /BE/BL/BG± /BC. /BC/BC/BH/B8 /DB/CW/CT/D6/CT /D8/CW/CT /CT/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BJ/B8 /CS/CX/DA/CX/CS/CT/CS /CQ /DD /D3/D9/D6 /CR/D9/D6/D6/CT/D2/D8 /CP/DA/CT/D6/CP/CV/CT α− /B4 /A3 /B5/BP /BC. /BI/BG/BE± /BC. /BC/BD/BF/B8 /CV/CX/DA/CT/D7 /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /DA/CP/D0/D9/CT /CU/D3 /D6α /B4 /A4−/B5/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW − /BC. /BG/BH/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BH/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BH/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 − /BC. /BG/BH/BK± /BC. /BC/BD/BE /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA /BK /BA/CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5/B7α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5/B7α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5/B7α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5−α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL /CJα /B4 /A4−/B5α− /B4 /A3 /B5/B7α /B4 /A4 /B7/B5α/B7 /B4 /A3 /B5/CL/CC/CW/CX/D7 /CX/D7 /DE/CT/D6/D3 /CX/CU /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BA /CC/CW/CTα /B3/D7 /CP /D6/CT /D8/CW/CT /CS/CT/CR/CP /DD/B9/CP/D7/DD/D1/D1/CT/D8/D6/DD /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6/A4−→ /A3π−/CP/D2/CS /A3→ /D4π−/CP/D2/CS /CU/D3 /D6 /A4 /B7→ /A3π /B7/CP/D2/CS /A3→ /D4π /B7/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC± /BH. /BD± /BG. /BG /BC. /BC± /BH. /BD± /BG. /BG/BC. /BC± /BH. /BD± /BG. /BG /BC. /BC± /BH. /BD± /BG. /BG/BD/BH/BK/C5 /C0/C7/C4/C5/CB/CC/CA/C7/C5 /BC/BG /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BD /BE /BC ± /BD/BG/BC /BE/BH/BE/CZ /C4/CD/C3 /BC/BC /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4−→ /A3π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4−→ /A3π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4−→ /A3π−/B4/D8/CP/D2φ /BPβ /BBγ /B5 φ /BT/C6/BZ/C4/BX /BY /C7/CA /A4−→ /A3π−/B4/D8/CP/D2φ /BPβ /BBγ /B5/CE /BT/C4/CD/BX /B4◦/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BE. /BD± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BD± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BD± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BD± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BE. /BF/BL± /BC. /BI/BG± /BC. /BI/BG /BD/BG/BG/C5 /BL/C0/CD/BT/C6/BZ /BC/BG /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE − /BD. /BI/BD± /BE. /BI/BI± /BC. /BF/BJ /BD/BA/BF/BH/C5 /BD/BC/BV/C0/BT/C3/CA/BT /CE /C7/BA/BA/BA /BC/BF /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE/BH± /BD/BC /BD/BD/CZ /BT/CB/CC/C7/C6 /BK/BH /BU /C4/BT/CB/CB /C3−/D4/BD/BG. /BJ± /BD/BI. /BC /BE/BD/CZ /BD/BD/BU/BX/C6/CB/C1/C6/BZ/BX/CA /BK/BH /C5/C8/CB /BH/BZ /CT /CE / /CR/C3−/D4/BD/BD± /BL /BG/BF/BC/BF /BU/BT/C4 /CC /BT /CH /BJ/BG /C0/BU/BV /BD/BA/BJ/BH /BZ/CT/CE / /CR/C3−/D4/BH± /BD/BI /BE/BG/BF/BI /BV/C7/C7/C4 /BJ/BG /C7/CB/C8/C3 /BD/BA/BK /BZ/CT/CE / /CR/C3−/D4 − /BD/BG± /BD/BD /BE/BJ/BK/BD /BW /BT /CD/BU/BX/CA /BI/BL /C0/BU/BV /CD/D7/CT/D7α/A3 /BP/BC. /BI/BG/BJ±/BC. /BC/BE/BC/BC± /BD/BE /BD/BC/BC/BG /BD/BE/BU/BX/CA/BZ/BX /BI/BI /C0/BU/BV ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BE/BI± /BF/BC /BE/BJ/BE/BG /BU/C1/C6/BZ/C0/BT/C5 /BJ/BC /BU /C7/CB/C8/C3/BC± /BE/BC. /BG /BF/BI/BG /BD/BE/C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /CD/D7/CX/D2/CV α/A3 /BP/BC. /BI/BE/BH/BG± /BF/BC /BF/BH/BI /BD/BE/BV/BT/CA/C5/C7/C6/CH /BI/BG /BU /C0/BU/BV/BL/BY /D6/D3/D1 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CP/D2/CS α/A4 /B8 /C0/CD/BT/C6/BZ /BC/BG /CV/CT/D8/D7 β/A4 /BP− /BC. /BC/BF/BJ± /BC. /BC/BD/BD± /BC. /BC/BD/BC /CP/D2/CS γ/A4 /BP/BC. /BK/BK/BK± /BC. /BC/BC/BC/BG± /BC. /BC/BC/BI/BA /BT/D2/CS /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/DF /D7 /D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CU/D3 /D6 /A3π−/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CX/D7/B4/BG. /BI± /BD. /BG± /BD. /BE/B5◦/BA/BD/BC/BY /D6/D3/D1 /D8/CW/CX/D7 /D6/CT/D7/D9/D0/D8 /CP/D2/CS α/A4 /B8 /BV/C0/BT/C3/CA/BT /CE /C7/CA/CC/CH /BC/BF /D3/CQ/D8/CP/CX/D2/D7 β/A4 /BP− /BC. /BC/BE/BH± /BC. /BC/BG/BE± /BC. /BC/BC/BI/CP/D2/CSγ/A4 /BP/BC. /BK/BK/BL± /BC. /BC/BC/BD± /BC. /BC/BC/BJ/BA /BT/D2/CS /D8/CW/CT /D7/D8/D6/D3/D2/CV /D4/DF /D7 /D4/CW/CP/D7/CT /CS/CX/AB/CT/D6/CT/D2/CR/CT /CU/D3 /D6 /A3π−/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/CX/D7 /B4/BF. /BD/BJ± /BH. /BE/BK± /BC. /BJ/BF/B5◦/BA/BD/BD/BU/BX/C6/CB/C1/C6/BZ/BX/CA /BK/BH /D9/D7/CT/CS α/A3 /BP/BC. /BI/BG/BE± /BC. /BC/BD/BF/BA/BD/BE/CC/CW/CT /CT/D6/D6/D3 /D6/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/D9/D0/D8/CX/D4/D0/CX/CT/CS /CQ /DD /BD/BA/BE /CS/D9/CT /D8/D3 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CX/D3/D2/D7 /D9/D7/CT/CS /CU/D3 /D6 /D8/CW/CT /A4 /D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2/BN/D7/CT/CT /BW /BT /CD/BU/BX/CA /BI/BL /CU/D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/CV/BT /BB /CV/CE /BY /C7/CA /A4−→ /A3/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A4−→ /A3/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A4−→ /A3/CT− ν/CT /CV/BT /BB /CV/CE /BY /C7/CA /A4−→ /A3/CT− ν/CT/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BE/BH± /BC. /BC/BH − /BC. /BE/BH± /BC. /BC/BH − /BC. /BE/BH± /BC. /BC/BH − /BC. /BE/BH± /BC. /BC/BH/BD/BL/BL/BE /BD/BF/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BD/BF/BU/C7/CD/CA/C9/CD/C1/C6/BK/BF /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /CV/BE /BP /BC/BA /BT/D0/D7/D3/B8 /D8/CW/CT 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/CA/CP/CY/CP /D6/CP/D1 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C0/DD/D4 /CT/D6/BV/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/C7/C4/C5/CB/CC/CA/C7/C5 /BC/BG /C8/CA/C4 /BL/BF /BE/BI/BE/BC/BC/BD /CC/BA /C0/D3/D0/D1/D7/D8/D6/D3/D1 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C0/DD/D4 /CT/D6/BV/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/C0/CD/BT/C6/BZ /BC/BG /C8/CA/C4 /BL/BF /BC/BD/BD/BK/BC/BE /C5/BA /C0/D9/CP/D2/CV /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /C0/DD/D4 /CT/D6/BV/C8 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BT/C3/CA/BT /CE /C7/BA/BA/BA /BC/BF /C8/CA/C4 /BL/BD /BC/BF/BD/BI/BC/BD /BT/BA /BV/CW/CP/CZ/D6/CP/DA/D3 /D6/D8 /DD /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BH/BI /BV/D3/D0/D0/CP/CQ/BA/B5/C4/CD/C3 /BC/BC /C8/CA/C4 /BK/BH /BG/BK/BI/BC /C3/BA/BU/BA /C4/D9/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BH/BI /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CD/BU/BU/CB /BL/BG /C8/CA/C4 /BJ/BE /BK/BC/BK /CC/BA /BW/D9/CQ/CQ/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BI/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BW/CD/CA/CH/BX/BT /BL/BE /C8/CA/C4 /BI/BK /BJ/BI/BK /C2/BA /BW/D9/D6/DD 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/B4/CA/CD/CC/BZ/B8 /C5/C1/BV/C0/B8 /CF/C1/CB/BV/B7/B5 /BD/BD/BJ/BD /BD/BD/BJ/BD/BD/BD/BJ/BD /BD/BD/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4−/B8 /A4 /B3/D7/B8 /A4 /B4/BD/BH/BF/BC/B5 /BT/CB/CC/C7/C6 /BK/BH/BU /C8/CA /BW/BF/BE /BE/BE/BJ/BC /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /BV/BT/CA/C4/B8 /BV/C6/CA/BV/B8 /BV/C1/C6/BV/B5/BU/BX/C6/CB/C1/C6/BZ/BX/CA /BK/BH /C6/C8 /BU/BE/BH/BE /BH/BI/BD /C2/BA/CA/BA /BU/CT/D2/D7/CX/D2/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C0/C1/BV/B8 /BX/C4/C5/CC/B8 /BY/C6/BT/C4/B7/B5/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /C6/C8 /BU/BE/BG/BD /BD /C5/BA/C0/BA /BU/D3/D9/D6/D5/D9/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BZ/BX/CE /BT/B8 /C0/BX/C1/BW/C8/B7/B5/CA/BT/C5/BX/C1/C3/BT /BK/BG /C8/CA/C4 /BH/BE /BH/BK/BD /CA/BA /CA/CP/D1/CT/CX/CZ /CP /CT/D8 /CP/D0/BA /B4/CA/CD/CC/BZ/B8 /C5/C1/BV/C0/B8 /CF/C1/CB/BV/B7/B5/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BF /CI/C8/C0/CH /BV/BE/BD /BD /C5/BA/C0/BA /BU/D3/D9/D6/D5/D9/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BZ/BX/CE /BT/B8 /C0/BX/C1/BW/C8/B7/B5/BU/C1/BT /BZ/C1 /BK/BE /C8/C4 /BD/BD/BE/BU /BE/BI/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BT /CE/BX/B8 /BZ/BX/CE /BT/B7/B5/BU/C1/BT /BZ/C1 /BK/BE/BU /C8/C4 /BD/BD/BE/BU /BE/BJ/BJ /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /BZ/BX/CE /BT/B8 /CA/C4/B7/B5/BV/C4/BX/C4/BT/C6/BW /BK/BC/BV /C8/CA /BW/BE/BD /BD/BE /CF/BA/BX/BA /BV/D0/CT/D0/CP/D2/CS /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BU/C6/C4/B5/CC/C0/C7/C5/C8/CB/C7/C6 /BK/BC /C8/CA /BW/BE/BD /BE/BH /C2/BA/BT/BA /CC/CW/D3/D1/D4/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C8/C1/CC/CC/B8 /BU/C6/C4/B5/BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /C8/C4 /BK/BJ/BU /BE/BL/BJ /C5/BA/C0/BA /BU/D3/D9/D6/D5/D9/CX/D2 /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BZ/BX/CE /BT/B8 /C0/BX/C1/BW/C8/B7/B5/C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BK /C6/C8 /BU/BD/BG/BE /BE/BC/BH /CA/BA/C2/BA /C0/CT/D1/CX/D2/CV/DB /CP /DD /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /CI/BX/BX/C5/B8 /C6/C1/C2/C5/B7/B5/BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /C6/C8 /BU/BL/BK /BD/BF/BJ /BY/BA/BT/BA /BW/CX/CQ/CX/CP/D2/CR/CP/B8 /CA/BA/C2/BA /BX/D2/CS/D3 /D6/CU /B4/BV/C5/CD/B5/BU/BT/C4 /CC /BT /CH /BJ/BG /C8/CA /BW/BL /BG/BL /BV/BA /BU/CP/D0/D8/CP /DD /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BU/C1/C6/BZ/B5 /C2/BV/C7/C7/C4 /BJ/BG /C8/CA /BW/BD/BC /BJ/BL/BE /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/BT/D0/D7/D3 /C8/CA/C4 /BE/BL /BD/BI/BF/BC /CA/BA/C4/BA /BV/D3 /D3/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B5/CH/BX/C0 /BJ/BG /C8/CA /BW/BD/BC /BF/BH/BG/BH /C6/BA/CH /CT/CW /CT/D8 /CP/D0/BA /B4/BU/C1/C6/BZ/B8 /BV/C7/C4/CD/B5/C5/BT /CH/BX/CD/CA /BJ/BE /C6/C8 /BU/BG/BJ /BF/BF/BF /BV/BA /C5/CP /DD /CT/D9/D6 /CT/D8 /CP/D0/BA /B4/BU/CA/CD/CG/B8 /BV/BX/CA/C6/B8 /CC/CD/BY/CC/CB/B8 /C4/C7/CD/BV/B5/CE /C7/CC/CA/CD/BU/BT /BJ/BE /C6/C8 /BU/BG/BH /BJ/BJ /C5/BA/BY/BA /CE /D3/D8/D6/D9/CQ/CP/B8 /BT/BA /CB/CP/CU/CS/CT/D6/B8 /CC/BA/C5/BA /CA/CP/D8/CR/D0/CX/AB/CT /B4/BU/C1/CA/C5/B7/B5/CF/C1/C4/C9/CD/BX/CC /BJ/BE /C8/C4 /BG/BE/BU /BF/BJ/BE /BZ/BA /CF/CX/D0/D5/D9/CT/D8 /CT/D8 /CP/D0/BA /B4/BU/CA/CD/CG/B8 /BV/BX/CA/C6/B8 /CC/CD/BY/CC/CB/B7/B5/BW/CD/BV/C4/C7/CB /BJ/BD /C6/C8 /BU/BF/BE /BG/BL/BF /C2/BA /BW/D9/CR/D0/D3/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BU/C1/C6/BZ/C0/BT/C5 /BJ/BC/BU /C8/CA /BW/BD /BF/BC/BD/BC /BZ/BA/C5/BA /BU/CX/D2/CV/CW/CP/D1 /CT/D8 /CP/D0/BA /B4/CD/BV/CB/BW/B8 /CF /BT/CB/C0/B5/BZ/C7/C4/BW /CF /BT/CB/CB/BX/CA /BJ/BC /C8/CA /BW/BD /BD/BL/BI/BC /BX/BA/C4/BA /BZ/D3/D0/CS/DB /CP/D7/D7/CT/D6/B8 /C8 /BA/BY/BA /CB/CR/CW/D9/D0/D8/DE /B4/C1/C4/C4/B5/CB/CC/C7/C6/BX /BJ/BC /C8/C4 /BF/BE/BU /BH/BD/BH /CB/BA/C4/BA /CB/D8/D3/D2/CT /CT/D8 /CP/D0/BA /B4/CA/C7/BV/C0/B5/BW /BT /CD/BU/BX/CA /BI/BL /C8/CA /BD/BJ/BL /BD/BE/BI/BE /C8 /BA/C5/BA /BW/CP/D9/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C2/CB/C0/BX/C6 /BI/BJ /C8/C4 /BE/BH/BU /BG/BG/BF /BU/BA/BV/BA /CB/CW/CT/D2/B8 /BT/BA /BY/CX/D6/CT/D7/D8/D3/D2/CT/B8 /BZ/BA /BZ/D3/D0/CS/CW/CP/CQ /CT/D6 /B4/CD/BV/BU/B7/B5/BU/BX/CA/BZ/BX /BI/BI /C8/CA /BD/BG/BJ /BL/BG/BH /C2/BA/C8 /BA/BU /CT /D6 /CV /CT /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BV/C0/C1/BX/C6 /BI/BI /C8/CA /BD/BH/BE /BD/BD/BJ/BD /BV/BA/CH/BA /BV/CW/CX/CT/D2 /CT/D8 /CP/D0/BA /B4/CH /BT/C4/BX/B8 /BU/C6/C4/B5/C4/C7/C6/BW/C7/C6 /BI/BI /C8/CA /BD/BG/BF /BD/BC/BF/BG /BZ/BA/CF/BA /C4/D3/D2/CS/D3/D2 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5/BU/C1/C6/BZ/C0/BT/C5 /BI/BH /C8/CA/CB/C4 /BE/BK/BH /BE/BC/BE /C0/BA/C0/BA /BU/CX/D2/CV/CW/CP/D1 /B4/BV/BX/CA/C6/B5/C8/C2/BX/CA/CA/C7/CD /BI/BH/BU /C8/CA/C4 /BD/BG /BE/BJ/BH /BZ/BA/C5/BA /C8/CY/CT/D6/D6/D3/D9 /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5/BT/D0/D7/D3 /CC/CW/CT/D7/CX/D7 /BZ/BA/C5/BA /C8/CY/CT/D6/D6/D3/D9 /B4/CD/BV/C4/BT/B5/BU/BT/BW/C1/BX/CA /BI/BG /BW/D9/CQ/D2/CP /BV/D3/D2/CU/BA /BD /BH/BL/BF /C2/BA /BU/CP/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /CB/BT /BV/C4/B8 /CI/BX/BX/C5/B5/BV/BT/CA/C5/C7/C6/CH /BI/BG/BU /C8/CA/C4 /BD/BE /BG/BK/BE /BW/BA/BW/BA /BV/CP /D6/D1/D3/D2/DD /CT/D8 /CP/D0/BA /B4/CD/BV/C4/BT/B5 /C2/C0/CD/BU/BU/BT/CA/BW /BI/BG /C8/CA /BD/BF/BH /BU/BD/BK/BF /C2/BA/CA/BA /C0/D9/CQ/CQ/CP /D6/CS /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/BY/BX/CA/CA/C7/B9/C4/CD/CI/CI/C1 /BI/BF /C8/CA /BD/BF/BC /BD/BH/BI/BK /C5/BA /BY /CT/D6/D6/D3/B9/C4/D9/DE/DE/CX /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5/C2/BT /CD/C6/BX/BT /CD /BI/BF/BW /CB/CX/CT/D2/CP /BV/D3/D2/CU/BA /BG /C4/BA /C2/CP/D9/D2/CT/CP/D9 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /BV/BX/CA/C6/B8 /C4/C7/CD/BV/B7/B5/BT/D0/D7/D3 /C8/C4 /BH /BE/BI/BD /C4/BA /C2/CP/D9/D2/CT/CP/D9 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /BV/BX/CA/C6/B8 /C4/C7/CD/BV/B7/B5/CB/BV/C0/C6/BX/C1/BW/BX/CA /BI/BF /C8/C4 /BG /BF/BI/BC /C2/BA /CB/CR/CW/D2/CT/CX/CS/CT/D6 /B4/BV/BX/CA/C6/B5 ΞRESONANCES The accompanying table gives our evaluation of the present status of the Ξresonances. Not much is known about Ξ resonances. This is because (1) they can only be produced as apart of a ﬁnal state, and so the analysis is more complicatedthan if direct formation were possible, (2) the productioncross sections are small (typically a few µb), and (3) the ﬁnal states are topologically complicated and diﬃcult to study with electronic techniques. Thus early information about Ξ resonances came entirely from bubble chamber experiments,where the numbers of events are small, and only in the 1980’sdid electronic experiments make any signiﬁcant contributions.However, nothing of signiﬁcance on Ξresonances has been added since our 1988 edition. For a detailed earlier review, see Meadows [1]. Table 1. The status of the Ξresonances. Only those with an overall status of ∗∗∗or∗∗∗∗ are included in the Baryon Summary Table. Status as seen in — Particle L2I·2JOverall status Ξπ ΛK ΣK Ξ (1530) πOther channels Ξ(1318) P11 ∗∗∗∗ Decays weakly Ξ(1530) P13 ∗∗∗∗ ∗∗∗∗ Ξ(1620) ∗∗ Ξ(1690) ∗∗∗ ∗∗∗ ∗∗ Ξ(1820) D13 ∗∗∗ ∗∗ ∗∗∗ ∗∗ ∗∗ Ξ(1950) ∗∗∗ ∗∗ ∗∗ ∗ Ξ(2030) 1 ∗∗∗ ∗∗ ∗∗∗ Ξ(2120) ∗∗ Ξ(2250) ∗∗ 3-body decays Ξ(2370) 1 ∗∗ 3-body decays Ξ(2500) ∗∗ ∗ 3-body decays ∗∗∗∗ Existence is certain, and properties are at least fairly well explored. ∗∗∗ Existence ranges from very likely to certain, but further conﬁr- mation is desirable and/or quantum numbers, branching fractions, etc.are not well determined. ∗∗ Evidence of existence is only fair. ∗ Evidence of existence is poor. Reference 1. B.T. Meadows, in Proceedings of the IVthInterna- tional Conference on Baryon Resonances (Toronto, 1980), ed. N. Isgur, p. 283. /A4 /B4/BD/BH/BF/BC/B5 /C8/BD/BF /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BF /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗∗/CC/CW/CX/D7 /CX/D7 /D8/CW/CT /D3/D2/D0/DD /A4 /D6/CT/D7/D3/D2/CP/D2/CR/CT /DB/CW/D3/D7/CT /D4 /D6/D3/D4 /CT/D6/D8/CX/CT/D7 /CP /D6/CT /CP/D0/D0 /D6/CT/CP/D7/D3/D2/CP/CQ/D0/DD /DB /CT/D0/D0/CZ/D2/D3 /DB/D2/BA /CB/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD /BF/BB/BE /B7/CX/D7 /CU/CP/DA/D3 /D6/CT/CS /CQ /DD /D8/CW/CT /CS/CP/D8/CP/BA/CF /CT /D9/D7/CT /D3/D2/D0/DD /D8/CW/D3/D7/CT /CS/CT/D8/CT/D6/D1/CX/D2/CP/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW /D8/CW/CP/D8 /CP /D6/CT/CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /D7/D3/D1/CT /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/D7 /CP/D2/CS /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2/BA /A4 /B4/BD/BH/BF/BC/B5 /C5/BT/CB/CB/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /C5/BT/CB/CB/BX/CB/A4 /B4/BD/BH/BF/BC/B5 /C5/BT/CB/CB/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /C5/BT/CB/CB/BX/CB/A4 /B4/BD/BH/BF/BC/B5 /BC/C5/BT/CB/CB /A4 /B4/BD/BH/BF/BC/B5 /BC/C5/BT/CB/CB/A4 /B4/BD/BH/BF/BC/B5 /BC/C5/BT/CB/CB /A4 /B4/BD/BH/BF/BC/B5 /BC/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BF/BD. /BK/BC± /BC. /BF/BE /C7/CD/CA /BY/C1/CC /BD/BH/BF/BD. /BK/BC± /BC. /BF/BE /C7/CD/CA /BY/C1/CC/BD/BH/BF/BD. /BK/BC± /BC. /BF/BE /C7/CD/CA /BY/C1/CC /BD/BH/BF/BD. /BK/BC± /BC. /BF/BE /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA/BD/BH/BF/BD. /BJ/BK± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BF/BD. /BJ/BK± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BF/BD. /BJ/BK± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BF/BD. /BJ/BK± /BC. /BF/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BD/BH/BF/BE. /BE± /BC. /BJ /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6/BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4− /C3π/BD/BH/BF/BF ± /BD /CA/C7/CB/CB /BJ/BF /BU /C0/BU/BV /C3−/D4→ /A4 /C3π /B4π /B5/BD/BH/BF/BD. /BG± /BC. /BK /BH/BL /BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV /C3−/D4 /BF/BA/BL/BH /BZ/CT/CE / /CR/BD/BH/BF/BE. /BC± /BC. /BG /BD/BE/BI/BE /BU/BT/C4 /CC /BT /CH /BJ/BE /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR/BD/BH/BF/BD. /BF± /BC. /BI /BF/BE/BG /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BE /C0/BU/BV /C3−/D4 /BE/BA/BE /BZ/CT/CE / /CR/BD/BH/BF/BE. /BF± /BC. /BJ /BE/BK/BI /C3/C1/CA/CB/BV/C0 /BJ/BE /C0/BU/BV /C3−/D4 /BE/BA/BK/BJ /BZ/CT/CE / /CR/BD/BH/BE/BK. /BJ± /BD. /BD /BJ/BI /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BF/BE. /BD± /BC. /BG /BD/BE/BG/BG /BT/CB/CC/C7/C6 /BK/BH /BU /C4/BT/CB/CB /C3−/D4 /BD/BD /BZ/CT/CE / /CR/BD/BH/BF/BE. /BD± /BC. /BI /BE/BJ/BC/BC /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BD /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BD/BH/BF/BC ± /BD /BG/BH/BC /BU/C1/BT /BZ/C1 /BK/BD /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BD/BH/BE/BJ ± /BI /BK/BC /CB/C1/CG/BX/C4 /BJ/BL /C0/BU/BV /C3−/D4 /BD/BC /BZ/CT/CE / /CR/BD/BH/BF/BH ± /BG /BD/BC/BC /CB/C1/CG/BX/C4 /BJ/BL /C0/BU/BV /C3−/D4 /BD/BI /BZ/CT/CE / /CR/BD/BH/BF/BF. /BI± /BD. /BG /BL/BJ /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3 /CS/DD σ WEIGHTED AVERAGE 1531.78 ±0.34 (Error scaled by 1.4) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. LONDON 66 HBC 7.8KIRSCH 72 HBC 0.6BORENSTEIN 72 HBC 0.6BALTAY 72 HBC 0.3BADIER 72 HBC 0.2ROSS 73B HBC 1.5DEBELLEFON 75B HBC 0.4χ2 11.4 (Confidence Level = 0.077) 1526 1528 1530 1532 1534 1536 1538/A4 /B4/BD/BH/BF/BC/B5 /BC/D1/CP/D7/D7 /B4/C5/CT/CE/B5/A4 /B4/BD/BH/BF/BC/B5−/C5/BT/CB/CB /A4 /B4/BD/BH/BF/BC/B5−/C5/BT/CB/CB/A4 /B4/BD/BH/BF/BC/B5−/C5/BT/CB/CB /A4 /B4/BD/BH/BF/BC/B5−/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BH/BF/BH. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC /BD/BH/BF/BH. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC/BD/BH/BF/BH. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC /BD/BH/BF/BH. /BC± /BC. /BI /C7/CD/CA /BY/C1/CC/BD/BH/BF/BH. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BD/BH/BF/BH. /BE± /BC. /BK/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BD/BH/BF/BH. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BH/BF/BH. /BE± /BC. /BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BH/BF/BG. /BH± /BD. /BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6/BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4− /C3π/BD/BH/BF/BH. /BF± /BE. /BC /CA/C7/CB/CB /BJ/BF /BU /C0/BU/BV /C3−/D4→ /A4 /C3π /B4π /B5/BD/BH/BF/BI. /BE± /BD. /BI /BD/BK/BH /C3/C1/CA/CB/BV/C0 /BJ/BE /C0/BU/BV /C3−/D4 /BE/BA/BK/BJ /BZ/CT/CE / /CR/BD/BH/BF/BH. /BJ± /BF. /BE /BF/BK /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BG/BC ± /BF /BG/BK /BU/BX/CA/CC/C0/C7/C6 /BJ/BG /C0/BU/BV /C9/D9/CP/D7/CX/B9/BE/B9/CQ /D3 /CS/DD σ/BD/BH/BF/BG. /BJ± /BD. /BD /BF/BF/BG /BU/BT/C4 /CC /BT /CH /BJ/BE /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR /D1/A4 /B4/BD/BH/BF/BC/B5−− /D1/A4 /B4/BD/BH/BF/BC/B5 /D1/A4 /B4/BD/BH/BF/BC/B5−− /D1/A4 /B4/BD/BH/BF/BC/B5 /D1/A4 /B4/BD/BH/BF/BC/B5−− /D1/A4 /B4/BD/BH/BF/BC/B5 /D1/A4 /B4/BD/BH/BF/BC/B5−− /D1/A4 /B4/BD/BH/BF/BC/B5/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BE± /BC. /BI /C7/CD/CA /BY/C1/CC /BF. /BE± /BC. /BI /C7/CD/CA /BY/C1/CC/BF. /BE± /BC. /BI /C7/CD/CA /BY/C1/CC /BF. /BE± /BC. /BI /C7/CD/CA /BY/C1/CC/BE. /BL± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BL/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BL± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE. /BL± /BC. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE. /BJ± /BD. /BC /BU/BT/C4 /CC /BT /CH /BJ/BE /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR/BE. /BC± /BF. /BE /C5/BX/CA/CA/C1/C4/C4 /BI/BI /C0/BU/BV /C3−/D4 /BD/BA/BJ/DF/BE/BA/BJ /BZ/CT/CE / /CR/BH. /BJ± /BF. /BC /C8/C2/BX/CA/CA/C7/CD /BI/BH /BU /C0/BU/BV /C3−/D4 /BD/BA/BK/DF/BD/BA/BL/BH /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BF. /BL± /BD. /BK /BE/C3/C1/CA/CB/BV/C0 /BJ/BE /C0/BU/BV /C3−/D4 /BE/BA/BK/BJ /BZ/CT/CE / /CR/BJ± /BG /BE/C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR /BD/BD/BJ/BE /BD/BD/BJ/BE/BD/BD/BJ/BE /BD/BD/BJ/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /B4/BD/BH/BF/BC/B5 /B8 /A4 /B4/BD/BI/BE/BC/B5 /B8 /A4 /B4/BD/BI/BL/BC/B5 /A4 /B4/BD/BH/BF/BC/B5 /CF/C1/BW/CC/C0/CB /A4 /B4/BD/BH/BF/BC/B5 /CF/C1/BW/CC/C0/CB/A4 /B4/BD/BH/BF/BC/B5 /CF/C1/BW/CC/C0/CB /A4 /B4/BD/BH/BF/BC/B5 /CF/C1/BW/CC/C0/CB/A4 /B4/BD/BH/BF/BC/B5 /BC/CF/C1/BW/CC/C0 /A4 /B4/BD/BH/BF/BC/B5 /BC/CF/C1/BW/CC/C0/A4 /B4/BD/BH/BF/BC/B5 /BC/CF/C1/BW/CC/C0 /A4 /B4/BD/BH/BF/BC/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BD± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BD± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BD± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BD± /BC. /BH/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BH± /BD. /BE /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6/BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4− /C3π/BL. /BD± /BE. /BG /CA/C7/CB/CB /BJ/BF /BU /C0/BU/BV /C3−/D4→ /A4 /C3π /B4π /B5/BD/BD± /BE /BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV /C3−/D4 /BF/BA/BL/BH /BZ/CT/CE / /CR/BL. /BC± /BC. /BJ /BU/BT/C4 /CC /BT /CH /BJ/BE /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR/BK. /BG± /BD. /BG /BU/C7/CA/BX/C6/CB/CC/BX/C1/C6 /BJ/BE /C0/BU/BV /A4−π /B7/BD/BD. /BC± /BD. /BK /C3/C1/CA/CB/BV/C0 /BJ/BE /C0/BU/BV /A4−π /B7/BJ± /BJ /BU/BX/CA/BZ/BX /BI/BI /C0/BU/BV /C3−/D4 /BD/BA/BH/DF /BD/BA/BJ /BZ/CT/CE / /CR/BK. /BH± /BF. /BH /C4/C7/C6/BW/C7/C6 /BI/BI /C0/BU/BV /C3−/D4 /BE/BA/BE/BG /BZ/CT/CE / /CR/BJ± /BE /CB/BV/C0/C4/BX/C1/C6 /BI/BF /BU /C0/BU/BV /C3−/D4 /BD/BA/BK/B8 /BD/BA/BL/BH /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE. /BK± /BD. /BC /BE/BJ/BC/BC /BD/BU/BT /CD/BU/C1/C4/C4/C1/BX/CA /BK/BD /BU /C0/BU/BV /C3−/D4 /BK/BA/BE/BH /BZ/CT/CE / /CR/BD/BL± /BI /BK/BC /BF/CB/C1/CG/BX/C4 /BJ/BL /C0/BU/BV /C3−/D4 /BD/BC /BZ/CT/CE / /CR/BD/BG± /BH /BD/BC/BC /BF/CB/C1/CG/BX/C4 /BJ/BL /C0/BU/BV /C3−/D4 /BD/BI /BZ/CT/CE / /CR/A4 /B4/BD/BH/BF/BC/B5−/CF/C1/BW/CC/C0 /A4 /B4/BD/BH/BF/BC/B5−/CF/C1/BW/CC/C0/A4 /B4/BD/BH/BF/BC/B5−/CF/C1/BW/CC/C0 /A4 /B4/BD/BH/BF/BC/B5−/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BL. /BL /B7/BD. /BJ − /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BL /B7/BD. /BJ − /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BL /B7/BD. /BJ − /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BL. /BL /B7/BD. /BJ − /BD. /BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BL. /BI± /BE. /BK /BW/BX/BU/BX/C4/C4/BX/BY /C7/C6 /BJ/BH /BU /C0/BU/BV /C3−/D4→ /A4− /C3π/BK. /BF± /BF. /BI /CA/C7/CB/CB /BJ/BF /BU /C0/BU/BV /C3−/D4→ /A4 /C3π /B4π /B5/BJ. /BK /B7/BF. /BH − /BJ. /BK /BU/BT/C4 /CC /BT /CH /BJ/BE /C0/BU/BV /C3−/D4 /BD/BA/BJ/BH /BZ/CT/CE / /CR/BD/BI. /BE± /BG. /BI /C3/C1/CA/CB/BV/C0 /BJ/BE /C0/BU/BV /A4−π /BC/B8 /A4 /BCπ− /A4 /B4/BD/BH/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A4 /B4/BD/BH/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/A4 /B4/BD/BH/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB /A4 /B4/BD/BH/BF/BC/B5 /C8/C7/C4/BX /C8/C7/CB/C1/CC/C1/C7/C6/CB/A4 /B4/BD/BH/BF/BC/B5 /BC/CA/BX/BT/C4 /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5 /BC/CA/BX/BT/C4 /C8 /BT/CA/CC/A4 /B4/BD/BH/BF/BC/B5 /BC/CA/BX/BT/C4 /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5 /BC/CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BH/BF/BD. /BI± /BC. /BG /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /CD/D7/CX/D2/CV /C0/BT/BU/C1/BU/C1 /BJ/BF/A4 /B4/BD/BH/BF/BC/B5 /BC/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5 /BC/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/A4 /B4/BD/BH/BF/BC/B5 /BC/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5 /BC/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BG. /BG/BH± /BC. /BF/BH /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /CD/D7/CX/D2/CV /C0/BT/BU/C1/BU/C1 /BJ/BF/A4 /B4/BD/BH/BF/BC/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC/A4 /B4/BD/BH/BF/BC/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5−/CA/BX/BT/C4 /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BD/BH/BF/BG. /BG± /BD. /BD /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /CD/D7/CX/D2/CV /C0/BT/BU/C1/BU/C1 /BJ/BF/A4 /B4/BD/BH/BF/BC/B5−/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5−/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/A4 /B4/BD/BH/BF/BC/B5−/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC /A4 /B4/BD/BH/BF/BC/B5−/C1/C5/BT /BZ/C1/C6/BT/CA/CH /C8 /BT/CA/CC/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC /BF. /BL /B7/BD. /BJ/BH − /BF. /BL /C4/C1/BV/C0/CC/BX/C6/BU/BX/CA/BZ /BJ/BG /CD/D7/CX/D2/CV /C0/BT/BU/C1/BU/C1 /BJ/BF /A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BH/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /A4π /BD/BC/BC /B1/A0/BE /A4γ < /BG/B1 /BL/BC/B1 /A4 /B4/BD/BH/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BD/BH/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /B4/BD/BH/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BD/BH/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A4γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A4γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A4γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 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/BF. /BD± /BE. /BC /BE/BK/BC /BD/BU/C1/BT /BZ/C1 /BK/BJ /CB/C8/BX/BV /BC /A4−/BU/CT→/B4 /A3/C3−/B5/CG/BD/BK/BE/BI ± /BF± /BD /BH/BG /BU/C1/BT /BZ/C1 /BK/BJ /BV /CB/C8/BX/BV /BC /A4−/BU/CT→/B4 /A3 /C3 /BC/B5/CG/BD/BK/BE/BE ± /BI /C2/BX/C6/C3/C1/C6/CB /BK/BF /C5/C8/CB − /C3−/D4→ /C3 /B7/B4/C5/C5/B5/BD/BK/BF/BC ± /BI /BF/BC/BC /BU/C1/BT /BZ/C1 /BK/BD /CB/C8/BX/BV − /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2/CQ /CT/CP/D1/BD/BK/BE/BF ± /BE /BD/BF/BC /BZ/BT /CH /BJ/BI /BV /C0/BU/BV − /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BD/BJ ± /BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU /CF /BT/BK/BL /A6−/D2/D9/CR/D0/CT/D9/D7/B8 /BF/BG/BH/BZ/CT/CE/BD/BJ/BL/BJ ± /BD/BL /BJ/BG /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV /BC /C3−/D4 /BE/BA/BK/BJ/BZ/CT/CE/ /CR/BD/BK/BE/BL ± /BL /BI/BK /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /BC /A4 /B4/BD/BH/BF/BC/B5 π/BD/BK/BI/BC ± /BD/BG /BF/BL /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /A6− /C3 /BC/BD/BK/BJ/BC ± /BL /BG/BG /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV /BC /A3 /C3 /BC/BD/BK/BD/BF ± /BG /BH/BJ /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /A3/C3−/BD/BK/BC/BJ ± /BE/BJ /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV − /BC /A4ππ /B8 /A4∗π/BD/BJ/BI/BE ± /BK /BE/BK /BE/BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV − /BC /A4π /B8 /A4ππ /B8 /CH/C3/BD/BK/BF/BK ± /BH /BF/BK /BE/BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV − /BC /A4π /B8 /A4ππ /B8 /CH/C3/BD/BK/BF/BC ± /BD/BC /BE/BH /BF/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /BU /BW/BU/BV − /BC /BF/BA/BI/B8 /BF/BA/BL /BZ/CT/CE / /CR/BD/BK/BE/BI ± /BD/BE /BG/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /BU /BW/BU/BV − /BC /BF/BA/BI/B8 /BF/BA/BL /BZ/CT/CE / /CR/BD/BK/BF/BC ± /BD/BC /BG/BC /BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /A3 /B8 /A6 /C3/BD/BK/BD/BG ± /BG /BF/BC /BU/BT/BW/C1/BX/CA /BI/BH /C0/BU/BV /BC /A3 /C3 /BC/BD/BK/BD/BJ ± /BJ /BE/BL /CB/C5/C1/CC/C0 /BI/BH /BV /C0/BU/BV − /BC /A3 /C3 /BC/B8 /A3/C3−/BD/BJ/BJ/BC /C0/BT/C4/CB/CC/BX/C1/C6/CB/C4/C1/BW /BI/BF /BY/BU/BV − /BC /C3−/CU/D6/CT/D3/D2 /BF/BA/BH/BZ/CT/CE/ /CR /A4 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/A4 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BD/BK/BE/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BG /B7/BD /BH − /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BG /B7/BD /BH − /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BG /B7/BD /BH − /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BG /B7/BD /BH − /BD/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1/CQ/CT /D0 /D3 /DB/BA/BE/BG. /BI± /BH. /BF /BE/BK/BC /BD/BU/C1/BT /BZ/C1 /BK/BJ /CB/C8/BX/BV /BC /A4−/BU/CT→/B4 /A3/C3−/B5/CG/BD/BE± /BD/BG± /BD. /BJ /BH/BG /BU/C1/BT /BZ/C1 /BK/BJ /BV /CB/C8/BX/BV /BC /A4−/BU/CT→/B4 /A3 /C3 /BC/B5/CG/BJ/BE± /BE/BC /BF/BC/BC /BU/C1/BT /BZ/C1 /BK/BD /CB/C8/BX/BV − /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2/CQ /CT/CP/D1/BE/BD± /BJ /BD/BF/BC /BZ/BT /CH /BJ/BI /BV /C0/BU/BV − /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BF± /BD/BF /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL /BU /CF /BT/BK/BL /A6−/D2/D9/CR/D0/CT/D9/D7/B8 /BF/BG/BH/BZ/CT/CE/BL/BL± /BH/BJ /BJ/BG /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV /BC /C3−/D4 /BE/BA/BK/BJ/BZ/CT/CE/ /CR/BH/BE± /BF/BG /BI/BK /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /BC /A4 /B4/BD/BH/BF/BC/B5 π/BJ/BE± /BD/BJ /BF/BL /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /A6− /C3 /BC/BG/BG± /BD/BD /BG/BG /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV /BC /A3 /C3 /BC/BE/BI± /BD/BD /BH/BJ /BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C0/BU/BV − /A3/C3−/BK/BH± /BH/BK /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV − /BC /A4ππ /B8 /A4∗π/BH/BD± /BD/BF /BE/BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV − /BC /C4/D3 /DB /CT/D6 /D1/CP/D7/D7/BH/BK± /BD/BF /BE/BU/BT/BW/C1/BX/CA /BJ/BE /C0/BU/BV − /BC /C0/CX/CV/CW/CT/D6 /D1/CP/D7/D7 /BD/BD/BJ/BG /BD/BD/BJ/BG/BD/BD/BJ/BG /BD/BD/BJ/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /B4/BD/BK/BE/BC/B5 /BD/BC/BF /B7/BF /BK − /BE/BG /BF/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /BU /BW/BU/BV − /BC /BF/BA/BI/B8 /BF/BA/BL /BZ/CT/CE / /CR/BG/BK /B7/BF /BI − /BD/BL /BG/BV/CA/BX/C6/C6/BX/C4/C4 /BJ/BC /BU /BW/BU/BV − /BC /BF/BA/BI/B8 /BF/BA/BL /BZ/CT/CE / /CR/BH/BH /B7/BG /BC − /BE/BC /BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /A3 /B8 /A6 /C3/BD/BE± /BG /BU/BT/BW/C1/BX/CA /BI/BH /C0/BU/BV /BC /A3 /C3 /BC/BF/BC± /BJ /CB/C5/C1/CC/C0 /BI/BH /BU /C0/BU/BV − /BC /A3 /C3 < /BK/BC /C0/BT/C4/CB/CC/BX/C1/C6/CB/C4/C1/BW /BI/BF /BY/BU/BV − /BC /C3−/CU/D6/CT/D3/D2 /BF/BA/BH/BZ/CT/CE/ /CR WEIGHTED AVERAGE 24±6 (Error scaled by 1.5) GAY 76C HBC 0.2BIAGI 81 SPEC 5.7BIAGI 87C SPEC 0.8BIAGI 87 SPEC 0.0χ2 6.7 (Confidence Level = 0.083) -20 0 20 40 60 80 100 120/A4 /B4/BD/BK/BE/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BD/BK/BE/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3 /C3 /D0/CP /D6/CV/CT/A0/BE /A6 /C3 /D7/D1/CP/D0/D0/A0/BF /A4π /D7/D1/CP/D0/D0/A0/BG /A4 /B4/BD/BH/BF/BC/B5 π /D7/D1/CP/D0/D0/A0/BH /A4ππ /B4/D2/D3/D8 /A4 /B4/BD/BH/BF/BC/B5 π /B5 /A4 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BD/BK/BE/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CC/CW/CT /CS/D3/D1/CX/D2/CP/D2/D8 /D1/D3 /CS/CT/D7 /D7/CT/CT/D1 /D8/D3 /CQ /CT /A3 /C3 /CP/D2/CS /B4/D4 /CT/D6/CW/CP/D4/D7/B5 /A4 /B4/BD/BH/BF/BC/B5 π /B8 /CQ/D9/D8 /D8/CW/CT/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /DA/CT/D6/DD /D4 /D3 /D3 /D6/D0/DD /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/BA/A0/parenleftbig/A3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BD/BH /BC. /BF/BC± /BC. /BD/BH/BC. /BF/BC± /BC. /BD/BH /BC. /BF/BC± /BC. /BD/BH/BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /C3−/D4 /BF/BA/BL/DF/BH/BZ/CT/CE/ /CR/A0/parenleftbig/A4π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A4π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A4π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A4π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC± /BC. /BD/BC /BC. /BD/BC± /BC. /BD/BC/BC. /BD/BC± /BC. /BD/BC /BC. /BD/BC± /BC. /BD/BC/BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /C3−/D4 /BF/BA/BL/DF/BH/BZ/CT/CE/ /CR/A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A3 /C3/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A3 /C3/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC < /BC. /BF/BI< /BC. /BF/BI< /BC. /BF/BI< /BC. /BF/BI/BL/BH /BZ/BT /CH /BJ/BI /BV /C0/BU/BV − /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BC. /BE/BC± /BC. /BE/BC /BC. /BE/BC± /BC. /BE/BC/BC. /BE/BC± /BC. /BE/BC /BC. /BE/BC± /BC. /BE/BC/BU/BT/BW/C1/BX/CA /BI/BH /C0/BU/BV /BC /C3−/D4 /BF /BZ/CT/CE / /CR/A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BD. /BH /B7/BC. /BI − /BC. /BG /BD. /BH /B7/BC. /BI − /BC. /BG /BD. /BH /B7/BC. /BI − /BC. /BG /BD. /BH /B7/BC. /BI − /BC. /BG /BT/C8/CB/BX/C4/C4 /BJ/BC /C0/BU/BV /BC /C3−/D4 /BE/BA/BK/BJ/BZ/CT/CE/ /CR/A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BC± /BC. /BD/BH /BC. /BF/BC± /BC. /BD/BH/BC. /BF/BC± /BC. /BD/BH /BC. /BF/BC± /BC. /BD/BH/BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /C3−/D4 /BF/BA/BL/DF/BH/BZ/CT/CE/ /CR ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE /CC/CA/C1/C8/C8 /BI/BJ /CA/CE/CD/BX /CD/D7/CT /CB/C5/C1/CC/C0 /BI/BH /BV/A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/parenleftbig/A3 /C3/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6 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/BZ/CT/CE/A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /D7/CT/CT/D2/BD/BJ /C0/BT/CB/CB/BT/C4/C4 /BK/BD /C0/BU/BV /C3−/D4 /BI/BA/BH /BZ/CT/CE / /CR/A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG /A0/parenleftbig/A4π/parenrightbig/BB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/A0/BF /BB/A0/BG 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/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A4 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /B4/BD/BL/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BL/BL/BU /BX/C8/C2 /BV/BD/BD /BE/BJ/BD /C5/BA/C1/BA /BT/CS/CP/D1/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/CF /BT/BK/BL /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/BT /BZ/C1 /BK/BJ /CI/C8/C0/CH /BV/BF/BG /BD/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BX/CA/C6/B8 /BZ/BX/CE /BT/B7/B5/BU/C1/BT /BZ/C1 /BK/BJ/BV /CI/C8/C0/CH /BV/BF/BG /BD/BJ/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BX/CA/C6/B8 /BZ/BX/CE /BT/B7/B5/BU/C1/BT /BZ/C1 /BK/BD /CI/C8/C0/CH /BV/BL /BF/BC/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BT /CE/BX/B8 /BZ/BX/CE /BT/B7/B5/C0/BT/CB/CB/BT/C4/C4 /BK/BD /C6/C8 /BU/BD/BK/BL /BF/BL/BJ /C2/BA/C3/BA /C0/CP/D7/D7/CP/D0/D0 /CT/D8 /CP/D0/BA /B4/BV/BT /CE/BX/B8 /C5/CB/CD/B5/BU/CA/C1/BX/BY/BX/C4 /BJ/BJ /C8/CA /BW/BD/BI /BE/BJ/BC/BI /BX/BA /BU/D6/CX/CT/CU/CT/D0 /CT/D8 /CP/D0/BA /B4/BU/CA/BT/C6/B8 /CD/C5/BW/B8 /CB/CH/CA/BT/B7/B5/BT/D0/D7/D3 /BW/D9/CZ /CT /BV/D3/D2/CU/BA /BF/BD/BJ /BX/BA /BU/D6/CX/CT/CU/CT/D0 /CT/D8 /CP/D0/BA /B4/BU/CA/BT/C6/B8 /CD/C5/BW/B8 /CB/CH/CA/BT/B7/B5/C0/DD/D4 /CT/D6/D3/D2 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/B8 /BD/BL/BJ/BC/BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /C6/C8 /BU/BL/BK /BD/BF/BJ /BY/BA/BT/BA /BW/CX/CQ/CX/CP/D2/CR/CP/B8 /CA/BA/C2/BA /BX/D2/CS/D3 /D6/CU /B4/BV/C5/CD/B5/CA/C7/CB/CB /BJ/BF/BV /C8/D9/D6/CS/D9/CT /BV/D3/D2/CU/BA /BF/BG/BH /CA/BA/CC/BA /CA/D3/D7/D7/B8 /C2/BA/C4/BA /C4/D0/D3 /DD/CS/B8 /BW/BA /CA/CP/CS/D3/CY/CX/CR/CX/CR /B4/C7 /CG/BY/B5/BU/BT/BW/C1/BX/CA /BJ/BE /C6/C8 /BU/BF/BJ /BG/BE/BL /C2/BA /BU/CP/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B5/BT/C8/CB/BX/C4/C4 /BJ/BC /C8/CA/C4 /BE/BG /BJ/BJ/BJ /CB/BA/C8 /BA /BT/D4/D7/CT/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/CA/BT/C6/B8 /CD/C5/BW/B8 /CB/CH/CA/BT/B7/B5 /C1/BZ/C7/C4/BW /CF /BT/CB/CB/BX/CA /BJ/BC /C8/CA /BW/BD /BD/BL/BI/BC /BX/BA/C4/BA /BZ/D3/D0/CS/DB /CP/D7/D7/CT/D6/B8 /C8 /BA/BY/BA /CB/CR/CW/D9/D0/D8/DE /B4/C1/C4/C4/B5/BW /BT /CD/BU/BX/CA /BI/BL /C8/CA /BD/BJ/BL /BD/BE/BI/BE /C8 /BA/C5/BA /BW/CP/D9/CQ /CT/D6 /CT/D8 /CP/D0/BA /B4/C4/CA/C4/B5 /C1/BT/C4/C1/CC/CC/C1 /BI/BK /C8/CA/C4 /BE/BD /BD/BD/BD/BL /C2/BA /BT/D0/CX/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CB/CH/CA/BT/B5 /C1/BU/BT/BW/C1/BX/CA /BI/BH /C8/C4 /BD/BI /BD/BJ/BD /C2/BA /BU/CP/CS/CX/CT/D6 /CT/D8 /CP/D0/BA /B4/BX/C8/C7/C4/B8 /CB/BT /BV/C4/B8 /BT/C5/CB/CC/B5 /C1 /A4 /B4/BE/BC/BF/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4≥ /BH /BE /BR/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/CC/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /D8/CW/CX/D7 /D7/D8/CP/D8/CT /CW/CP/D7 /CQ /CT/CT/D2 /D1/D9/CR/CW /CX/D1/D4 /D6/D3/DA/CT/CS /CQ /DD /C0/BX/C5/C1/C6/BZ/B9/CF /BT /CH /BJ/BJ/B8 /DB/CW/D3 /D7/CT/CT /CP/D2 /CT/CX/CV/CW/D8 /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2 /CT/D2/CW/CP/D2/CR/CT/D1/CT/D2/D8 /CX/D2 /A6 /C3/CP/D2/CS /CP /DB /CT/CP/CZ /CT/D6 /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /A3 /C3 /BA /BT/C4/C1/CC/CC/C1 /BI/BK /CP/D2/CS /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BJ/D3/CQ/D7/CT/D6/DA/CT /D2/D3 /D7/CX/CV/D2/CP/D0/D7 /CX/D2 /D8/CW/CT /A4ππ /B4/D3 /D6 /A4 /B4/BD/BH/BF/BC/B5 π /B5 /CR/CW/CP/D2/D2/CT/D0/B8 /CX/D2 /CR/D3/D2/D8/D6/CP/D7/D8/D8/D3 /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH/BA /CC/CW/CT /CS/CT/CR/CP /DD/B4 /A3 /BB /A6 /B5 /C3π /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /BU/BT/CA/CC/CB/BV/C0 /BI/BL/CX/D7 /CP/D0/D7/D3 /D2/D3/D8 /CR/D3/D2/AC/D6/D1/CT/CS /CQ /DD /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BJ/BA/BT /D1/D3/D1/CT/D2/D8/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BJ /CS/CP/D8/CP /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP/D8 /CP /D0/CT/DA/CT/D0/D3/CU /D8/CW/D6/CT/CT /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /D8/CW/CP/D8 /C2≥ /BH/BB/BE/BA /A4 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB /A4 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB/A4 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB /A4 /B4/BE/BC/BF/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC/BE/BH ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BE/BH ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BE/BH ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC/BE/BH ± /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC/BE/BH. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BC/BE/BH. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BE/BC/BE/BH. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BC/BE/BH. /BD± /BE. /BG/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BC/BE/BE ± /BJ /C2/BX/C6/C3/C1/C6/CB /BK/BF /C5/C8/CB − /C3−/D4→ /C3 /B7/C5/C5/BE/BC/BE/BG ± /BE /BE/BC/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BJ /C0/BU/BV − /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BE/BC/BG/BG ± /BK /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV − /BC /A4ππ /B8 /A4∗π/BE/BC/BD/BL ± /BJ /BD/BH /CA/C7/CB/CB /BJ/BF /BV /C0/BU/BV − /BC /A6 /C3/BE/BC/BF/BC ± /BD/BC /BG/BE /BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /C3−/D4 /BF/BA/BL/DF /BH/BZ/CT/CE/ /CR/BE/BC/BH/BK ± /BD/BJ /BG/BC /BU/BT/CA/CC/CB/BV/C0 /BI/BL /C0/BU/BV − /BC /C3−/D4 /BD/BC /BZ/CT/CE / /CR WEIGHTED AVERAGE 2025.1 ±2.4 (Error scaled by 1.3) BARTSCH 69 HBCALITTI 69 HBC 0.2ROSS 73C HBC 0.8DIBIANCA 75 DBC 5.6HEMINGWAY 77 HBC 0.3JENKINS 83 MPS 0.2χ2 7.1 (Confidence Level = 0.132) 2000 2020 2040 2060 2080 2100/A4 /B4/BE/BC/BF/BC/B5 /D1/CP/D7/D7 /B4/C5/CT/CE/B5 /A4 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0/A4 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BE/BC/BF/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BE/BC /B7/BD /BH − /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC /B7/BD /BH − /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BC /B7/BD /BH − /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX /BE/BC /B7/BD /BH − /BH /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BD± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BD± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BD± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BE/BD± /BI/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BD/BI± /BH /BE/BC/BC /C0/BX/C5/C1/C6/BZ/CF /BT /CH /BJ/BJ /C0/BU/BV − /C3−/D4 /BG/BA/BE /BZ/CT/CE / /CR/BI/BC± /BE/BG /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV − /BC /A4ππ /B8 /A4∗π/BF/BF± /BD/BJ /BD/BH /CA/C7/CB/CB /BJ/BF /BV /C0/BU/BV − /BC /A6 /C3/BG/BH /B7/BG /BC − /BE/BC /BT/C4/C1/CC/CC/C1 /BI/BL /C0/BU/BV − /C3−/D4 /BF/BA/BL/DF /BH/BZ/CT/CE/ /CR/BH/BJ± /BF/BC /BU/BT/CA/CC/CB/BV/C0 /BI/BL /C0/BU/BV − /BC /C3−/D4 /BD/BC /BZ/CT/CE / /CR /BD/BD/BJ/BI /BD/BD/BJ/BI/BD/BD/BJ/BI /BD/BD/BJ/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /B4/BE/BC/BF/BC/B5 /B8 /A4 /B4/BE/BD/BE/BC/B5 WEIGHTED AVERAGE 21±6 (Error scaled by 1.3) BARTSCH 69 HBC 1.4ALITTI 69 HBC 1.4ROSS 73C HBC 0.5DIBIANCA 75 DBC 2.6HEMINGWAY 77 HBC 1.1χ2 7.0 (Confidence Level = 0.135) -50 0 50 100 150 200/A4 /B4/BE/BC/BF/BC/B5 /DB/CX/CS/D8/CW /B4/C5/CT/CE/B5 /A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BC/BF/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3 /C3 ∼ /BE/BC /B1/A0/BE /A6 /C3 ∼ /BK/BC /B1/A0/BF /A4π /D7/D1/CP/D0/D0/A0/BG /A4 /B4/BD/BH/BF/BC/B5 π /D7/D1/CP/D0/D0/A0/BH /A4ππ /B4/D2/D3/D8 /A4 /B4/BD/BH/BF/BC/B5 π /B5 /D7/D1/CP/D0/D0/A0/BI /A3 /C3π /D7/D1/CP/D0/D0/A0/BJ /A6 /C3π /D7/D1/CP/D0/D0 /A4 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BE/BC/BF/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A4π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /C3/parenrightbig/B7/A0/parenleftbig/A6 /C3/parenrightbig/B7/A0/parenleftbig/A4π/parenrightbig/B7/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B7/A0/BF /B7/A0/BG /B5 /A0/parenleftbig/A4π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /C3/parenrightbig/B7/A0/parenleftbig/A6 /C3/parenrightbig/B7/A0/parenleftbig/A4π/parenrightbig/B7/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD /B7/A0/BE /B7/A0/BF /B7/A0/BG /B5/A0/parenleftbig/A4π/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /C3/parenrightbig/B7/A0/parenleftbig/A6 /C3/parenrightbig/B7/A0/parenleftbig/A4π/parenrightbig/B7/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 π/parenrightbig/bracketrightbig/A0/BF /BB/B4/A0/BD 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/C0/BU/BV − /C3−/D4 /BH/BA/BH /BZ/CT/CE / /CR/BD/BF/BC± /BK/BC /BU/BT/CA/CC/CB/BV/C0 /BI/BL /C0/BU/BV /A4 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BE/BH/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD /A4ππ/A0/BE /A3 /C3π/A0/BF /A6 /C3π /A4 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A4 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4 /B4/BE/BE/BH/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/BT /BZ/C1 /BK/BJ /CI/C8/C0/CH /BV/BF/BG /BD/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BU/CA/C1/CB/B8 /BV/BX/CA/C6/B8 /BZ/BX/CE /BT/B7/B5/C2/BX/C6/C3/C1/C6/CB /BK/BF /C8/CA/C4 /BH/BD /BL/BH/BD /BV/BA/C5/BA /C2/CT/D2/CZ/CX/D2/D7 /CT/D8 /CP/D0/BA /B4/BY/CB/CD/B8 /BU/CA/BT/C6/B8 /C4/BU/C4/B7/B5/C0/BT/CB/CB/BT/C4/C4 /BK/BD /C6/C8 /BU/BD/BK/BL /BF/BL/BJ /C2/BA/C3/BA /C0/CP/D7/D7/CP/D0/D0 /CT/D8 /CP/D0/BA /B4/BV/BT /CE/BX/B8 /C5/CB/CD/B5/BZ/C7/C4/BW /CF /BT/CB/CB/BX/CA /BJ/BC /C8/CA /BW/BD /BD/BL/BI/BC /BX/BA/C4/BA /BZ/D3/D0/CS/DB /CP/D7/D7/CT/D6/B8 /C8 /BA/BY/BA /CB/CR/CW/D9/D0/D8/DE /B4/C1/C4/C4/B5/BU/BT/CA/CC/CB/BV/C0 /BI/BL /C8/C4 /BE/BK/BU /BG/BF/BL /C2/BA /BU/CP /D6/D8/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BT/BT /BV/C0/B8 /BU/BX/CA/C4/B8 /BV/BX/CA/C6/B7/B5 /A4 /B4/BE/BF/BJ/BC/B5 /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4/BR /BR/B5/C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX /A4 /B4/BE/BF/BJ/BC/B5 /C5/BT/CB/CB /A4 /B4/BE/BF/BJ/BC/B5 /C5/BT/CB/CB/A4 /B4/BE/BF/BJ/BC/B5 /C5/BT/CB/CB /A4 /B4/BE/BF/BJ/BC/B5 /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ≈ /BE/BF/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX ≈ /BE/BF/BJ/BC /C7/CD/CA /BX/CB/CC/C1/C5/BT /CC/BX/BE/BF/BH/BI± /BD/BC /C2/BX/C6/C3/C1/C6/CB /BK/BF /C5/C8/CB − /C3−/D4→ /C3 /B7/C5/C5/BE/BF/BJ/BC /BH/BC /C0/BT/CB/CB/BT/C4/C4 /BK/BD /C0/BU/BV − /BC /C3−/D4 /BI/BA/BH /BZ/CT/CE / /CR/BE/BF/BJ/BF± /BK /BL/BG /BT/C5/C1/CA/CI/BT/BW/BX/C0 /BK/BC /C0/BU/BV − /BC /C3−/D4 /BK/BA/BE/BH/BZ/CT/CE/ /CR/BE/BF/BL/BE± /BE/BJ /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV /A4 /BEπ /A4 /B4/BE/BF/BJ/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BE/BF/BJ/BC/B5 /CF/C1/BW/CC/C0/A4 /B4/BE/BF/BJ/BC/B5 /CF/C1/BW/CC/C0 /A4 /B4/BE/BF/BJ/BC/B5 /CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BK/BC /BH/BC /C0/BT/CB/CB/BT/C4/C4 /BK/BD /C0/BU/BV − /BC /C3−/D4 /BI/BA/BH /BZ/CT/CE / /CR/BK/BC± /BE/BH /BL/BG /BT/C5/C1/CA/CI/BT/BW/BX/C0 /BK/BC /C0/BU/BV − /BC /C3−/D4 /BK/BA/BE/BH/BZ/CT/CE/ /CR/BJ/BH± /BI/BL /BW/C1/BU/C1/BT/C6/BV/BT /BJ/BH /BW/BU/BV /A4 /BEπ /A4 /B4/BE/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B4/BE/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B4/BE/BF/BJ/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3 /C3π /D7/CT/CT/D2/C1/D2/CR/D0/D9/CS/CT/D7 /A0/BG /B7/A0/BI /BA/A0/BE /A6 /C3π /D7/CT/CT/D2/C1/D2/CR/D0/D9/CS/CT/D7 /A0/BH /B7/A0/BI /BA/A0/BF Ꜳ−/C3/A0/BG /A3 /C3∗/B4/BK/BL/BE/B5/A0/BH /A6 /C3∗/B4/BK/BL/BE/B5/A0/BI /A6 /B4/BD/BF/BK/BH/B5 /C3 /A4 /B4/BE/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BE/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /B4/BE/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B4/BE/BF/BJ/BC/B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C5/C1/CA/CI/BT/BW/BX/C0 /BK/BC /C0/BU/BV − /BC /C3−/D4 /BK/BA/BE/BH/BZ/CT/CE/ /CR/A0/parenleftbig/A6 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/A6 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/A6 /C3π/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BT/C5/C1/CA/CI/BT/BW/BX/C0 /BK/BC /C0/BU/BV − /BC /C3−/D4 /BK/BA/BE/BH/BZ/CT/CE/ /CR /bracketleftbig/A0/parenleftbig/A3 /C3π/parenrightbig/B7/A0/parenleftbig/A6 /C3π/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD /B7/A0/BE /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 /C3π/parenrightbig/B7/A0/parenleftbig/A6 /C3π/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD /B7/A0/BE /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 /C3π/parenrightbig/B7/A0/parenleftbig/A6 /C3π/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD /B7/A0/BE /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 /C3π/parenrightbig/B7/A0/parenleftbig/A6 /C3π/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BD /B7/A0/BE /B5/BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BH/BC /C0/BT/CB/CB/BT/C4/C4 /BK/BD /C0/BU/BV − /BC /C3−/D4 /BI/BA/BH /BZ/CT/CE / /CR/A0/parenleftbigꜲ−/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbigꜲ−/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbigꜲ−/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbigꜲ−/C3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL± /BC. /BC/BG /BD/C3/C1/C6/CB/C7/C6 /BK/BC /C0/BU/BV − /C3−/D4 /BK/BA/BE/BH/BZ/CT/CE/ /CR /bracketleftbig/A0/parenleftbig/A3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/B7/A0/parenleftbig/A6 /C3∗/B4/BK/BL/BE/B5/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BG /B7/A0/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/B7/A0/parenleftbig/A6 /C3∗/B4/BK/BL/BE/B5/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BG /B7/A0/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 /C3∗/B4/BK/BL/BE/B5/parenrightbig/B7/A0/parenleftbig/A6 /C3∗/B4/BK/BL/BE/B5/parenrightbig/bracketrightbig/BB/A0/D8/D3/D8/CP/D0 /B4/A0/BG /B7/A0/BH /B5/BB/A0/bracketleftbig/A0/parenleftbig/A3 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/BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A4−π /BC/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BI± /BC. /BC/BC/BG /BC. /BC/BK/BI± /BC. /BC/BC/BG/BC. /BC/BK/BI± /BC. /BC/BC/BG /BC. /BC/BK/BI± /BC. /BC/BC/BG/BJ/BH/BL /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BC± /BC. /BC/BC/BK /BD/BG/BH /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /BU /CB/C8/BX/BV /CB/CT/CT /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG/A0/parenleftbig/A4−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A4−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A4−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A4−π /B7π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BF /B7/BF. /BG − /BD. /BF /BG. /BF /B7/BF. /BG − /BD. /BF /BG. /BF /B7/BF. /BG − /BD. /BF /BG. /BF /B7/BF. /BG − /BD. /BF /BG /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI. /BG /B7/BH. /BD − /BE. /BC /BI. /BG /B7/BH. /BD − /BE. /BC /BI. /BG /B7/BH. /BD − /BE. /BC /BI. /BG /B7/BH. /BD − /BE. /BC /BG /BH/BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BE/BC /BD /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /BU /CB/C8/BX/BV /CB/CT/CT /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG/BH/CC/CW/CT /D7/CP/D1/CT /BG /CT/DA/CT/D2/D8/D7 /CP/D7 /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /D1/D3 /CS/CT/B8 /DB/CX/D8/CW /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2 /CU/CP/CR/D8/D3 /D6 /D8/D3 /D8/CP/CZ /CT /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8/A4 /B4/BD/BH/BF/BC/B5 /BC→ /A4 /BCπ /BC/CS/CT/CR/CP /DD/D7 /CX/D2/CR/D0/D9/CS/CT/CS/BA/A0/parenleftbig/A4 /BC/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A4 /BC/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A4 /BC/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A4 /BC/CT− ν/CT/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH. /BI± /BE. /BK /BH. /BI± /BE. /BK/BH. /BI± /BE. /BK /BH. /BI± /BE. /BK/BD/BG /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BD/BC /BF /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /BU /CB/C8/BX/BV /CB/CT/CT /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /BD/BD/BK/BC /BD/BD/BK/BC/BD/BD/BK/BC /BD/BD/BK/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7Ꜳ−/B8 Ꜳ /B4/BE/BE/BH/BC/B5−/B8 Ꜳ /B4/BE/BF/BK/BC/B5− /A0/parenleftbig/A4−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A4−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A4−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A4−γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BG. /BI< /BG. /BI< /BG. /BI< /BG. /BI/BL/BC /BC /BT/C4/BU/CD/C9/CD/BX/CA/C9/BA/BA/BA /BL/BG /BX/BJ/BI/BD Ꜳ−/BF/BJ/BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BE /BL/BC /BL /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 < /BF/BD /BL/BC /BC /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /BU /CB/C8/BX/BV /CB/CT/CT /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG/A0/parenleftbig/A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A1 /CB /BP/BE/BA /BY /D3 /D6/CQ/CX/CS/CS/CT/D2 /CX/D2 /AC/D6/D7/D8/B9/D3 /D6/CS/CT/D6 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BI/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BL < /BE. /BL < /BE. /BL < /BE. /BL/BL/BC /CF/C0/C1/CC/BX /BC/BH /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BL/BC /BL/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 < /BD/BF/BC/BC /BL/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BJ/BL /BU /CB/C8/BX/BV /CB/CT/CT /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG Ꜳ−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB Ꜳ−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CBꜲ−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB Ꜳ−/BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB α /BY /C7/CA Ꜳ−→ /A3/C3−α /BY /C7/CA Ꜳ−→ /A3/C3−α /BY /C7/CA Ꜳ−→ /A3/C3−α /BY /C7/CA Ꜳ−→ /A3/C3−/CB/D3/D1/CT /CT/CP /D6/D0/DD /D6/CT/D7/D9/D0/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BK/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BK/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BD/BK/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BD/BK/BC± /BC. /BC/BC/BE/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/B7/BC. /BC/BE/BC/BJ± /BC. /BC/BC/BH/BD± /BC. /BC/BC/BK/BD /BL/BI/BC/CZ /BI/BV/C0/BX/C6 /BC/BH /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE/B7/BC. /BC/BD/BJ/BK± /BC. /BC/BC/BD/BL± /BC. /BC/BC/BD/BI /BG/BA/BH/C5 /BI/C4/CD /BC/BH /BT /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BC/BE/BK± /BC. /BC/BG/BJ /BI/BL/BH/BF /BV/C0/BT/C6 /BL/BK /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE − /BC. /BC/BF/BG± /BC. /BC/BJ/BL /BD/BJ/BG/BF /C4/CD/C3 /BK/BK /CB/C8/BX/BV /D4 /BU/CT /BG/BC/BC /BZ/CT/CE − /BC. /BC/BE/BH± /BC. /BC/BE/BK /BD/BE/CZ /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1/BI/CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C0/BX/C6 /BC/BH /CP/D2/CS /C4/CD /BC/BH /BT /CP /D6/CT /CU/D6/D3/D1 /CS/CX/AB/CT/D6/CT/D2/D8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D6/D9/D2/D7/BA α /BY /C7/CA Ꜳ /B7→ /A3/C3 /B7 α /BY /C7/CA Ꜳ /B7→ /A3/C3 /B7 α /BY /C7/CA Ꜳ /B7→ /A3/C3 /B7 α /BY /C7/CA Ꜳ /B7→ /A3/C3 /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BK/BD± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BE/BI − /BC. /BC/BD/BK/BD± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BE/BI − /BC. /BC/BD/BK/BD± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BE/BI − /BC. /BC/BD/BK/BD± /BC. /BC/BC/BE/BK± /BC. /BC/BC/BE/BI/BD/BA/BK/BL/C5 /C4/CD /BC/BI /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/B7/BC. /BC/BD/BJ± /BC. /BC/BJ/BJ /BD/BK/BE/BF /BV/C0/BT/C6 /BL/BK /BX/BJ/BH/BI /D4 /BU/CT/B8 /BK/BC/BC /BZ/CT/CE/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 Ꜳ−→ /A3/C3−/B8 Ꜳ /B7→ /A3/C3 /B7/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 Ꜳ−→ /A3/C3−/B8 Ꜳ /B7→ /A3/C3 /B7/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 Ꜳ−→ /A3/C3−/B8 Ꜳ /B7→ /A3/C3 /B7/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 Ꜳ−→ /A3/C3−/B8 Ꜳ /B7→ /A3/C3 /B7/CI/CT/D6/D3 /CX/CU /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BD/BI± /BC. /BC/BL/BE± /BC. /BC/BK/BL − /BC. /BC/BD/BI± /BC. /BC/BL/BE± /BC. /BC/BK/BL − /BC. /BC/BD/BI± /BC. /BC/BL/BE± /BC. /BC/BK/BL − /BC. /BC/BD/BI± /BC. /BC/BL/BE± /BC. /BC/BK/BL /BJ/C4/CD /BC/BI /C0/CH/BV/C8 /D4 /BV/D9/B8 /BK/BC/BC /BZ/CT/CE/BJ/CC/CW/CX/D7 /DA/CP/D0/D9/CT /D9/D7/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BV/C0/BX/C6 /BC/BH/B8 /C4/CD /BC/BH /BT /B8 /CP/D2/CS /C4/CD /BC/BI/BA α /BY /C7/CA Ꜳ−→ /A4 /BCπ−α /BY /C7/CA Ꜳ−→ /A4 /BCπ−α /BY /C7/CA Ꜳ−→ /A4 /BCπ−α /BY /C7/CA Ꜳ−→ /A4 /BCπ−/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /B7/BC. /BC/BL± /BC. /BD/BG /B7/BC. /BC/BL± /BC. /BD/BG/B7/BC. /BC/BL± /BC. /BD/BG /B7/BC. /BC/BL± /BC. /BD/BG/BD/BI/BF/BC /BU/C7/CD/CA/C9/CD/C1/C6 /BK/BG /CB/C8/BX/BV /CB/C8/CB /CW/DD/D4 /CT/D6/D3/D2 /CQ /CT/CP/D1 α /BY /C7/CA Ꜳ−→ /A4−π /BCα /BY /C7/CA Ꜳ−→ /A4−π /BCα /BY /C7/CA Ꜳ−→ /A4−π /BCα /BY /C7/CA Ꜳ−→ /A4−π 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/A4−π /B7/C3−/A0/BE /A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/D7/CT/CT/D2/A0/BF /A4− /C3∗/B4/BK/BL/BE/B5 /BC Ꜳ /B4/BE/BF/BK/BC/B5−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB Ꜳ /B4/BE/BF/BK/BC/B5−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CBꜲ /B4/BE/BF/BK/BC/B5−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB Ꜳ /B4/BE/BF/BK/BC/B5−/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3−/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BE /BB/A0/BD/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BG/BG /BL/BC /BL /BU/C1/BT /BZ/C1 /BK/BI /BU /CB/C8/BX/BV /A4−/BU/CT /BD/BD/BI /BZ/CT/CE / /CR/A0/parenleftbig/A4− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BF /BB/A0/BD /A0/parenleftbig/A4− /C3∗/B4/BK/BL/BE/B5 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7/C3−/parenrightbig/A0/BF /BB/A0/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH± /BC. /BF /BE/BD /BU/C1/BT /BZ/C1 /BK/BI /BU /CB/C8/BX/BV /A4−/BU/CT /BD/BD/BI /BZ/CT/CE / /CR Ꜳ /B4/BE/BF/BK/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB Ꜳ /B4/BE/BF/BK/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CBꜲ /B4/BE/BF/BK/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB Ꜳ /B4/BE/BF/BK/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C1/BT /BZ/C1 /BK/BI/BU /CI/C8/C0/CH /BV/BF/BD /BF/BF /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/C4/C7/C9/C5/B8 /BZ/BX/CE /BT/B8 /CA/BT/C4/B7/B5 /BD/BD/BK/BD /BD/BD/BK/BD/BD/BD/BK/BD /BD/BD/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7Ꜳ /B4/BE/BG/BJ/BC/B5− Ꜳ /B4/BE/BG/BJ/BC/B5− /CB/D8/CP/D8/D9/D7/BM∗∗/C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX/BT/D4 /CT /CP /CZ/CX /D2 /D8 /CW /CT Ꜳ−π /B7π−/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /DB/CX/D8/CW /CP /D7/CX/CV/D2/CP/D0 /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT/CR/D0/CP/CX/D1/CT/CS /D8/D3 /CQ /CT /CP/D8 /D0/CT/CP/D7/D8 /BH . /BH /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA /CC/CW/CT/D6/CT /CX/D7 /D2/D3 /D6/CT/CP/D7/D3/D2 /D8/D3/D7/CT/D6/CX/D3/D9/D7/D0/DD /CS/D3/D9/CQ/D8 /D8/CW/CT /CT/DC/CX/D7/D8/CT/D2/CR/CT /D3/CU /D8/CW/CX/D7 /D7/D8/CP/D8/CT/B8 /CQ/D9/D8 /D9/D2/D0/CT/D7/D7 /D8/CW/CT /CT/DA/CX/CS/CT/D2/CR/CT/CX/D7 /D3/DA/CT/D6/DB/CW/CT/D0/D1/CX/D2/CV /DB /CT /D9/D7/D9/CP/D0/D0/DD /DB /CP/CX/D8 /CU/D3 /D6 /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2 /CU/D6/D3/D1 /CP /D7/CT/CR/D3/D2/CS /CT/DC/B9/D4 /CT/D6/CX/D1/CT/D2/D8 /CQ /CT/CU/D3 /D6/CT /CT/D0/CT/DA/CP/D8/CX/D2/CV /D4 /CT/CP/CZ/D7 /D8/D3 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD /CC /CP/CQ/D0/CT/BA Ꜳ /B4/BE/BG/BJ/BC/B5−/C5/BT/CB/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/C5/BT/CB/CBꜲ /B4/BE/BG/BJ/BC/B5−/C5/BT/CB/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BJ/BG± /BD/BE /BE/BG/BJ/BG± /BD/BE/BE/BG/BJ/BG± /BD/BE /BE/BG/BJ/BG± /BD/BE/BH/BL /BT/CB/CC/C7/C6 /BK/BK /BZ /C4/BT/CB/CB /C3−/D4 /BD/BD /BZ/CT/CE / /CR Ꜳ /B4/BE/BG/BJ/BC/B5−/CF/C1/BW/CC/C0 Ꜳ /B4/BE/BG/BJ/BC/B5−/CF/C1/BW/CC/C0Ꜳ /B4/BE/BG/BJ/BC/B5−/CF/C1/BW/CC/C0 Ꜳ /B4/BE/BG/BJ/BC/B5−/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BE± /BF/BF /BJ/BE± /BF/BF/BJ/BE± /BF/BF /BJ/BE± /BF/BF/BH/BL /BT/CB/CC/C7/C6 /BK/BK /BZ /C4/BT/CB/CB /C3−/D4 /BD/BD /BZ/CT/CE / /CR Ꜳ /B4/BE/BG/BJ/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CBꜲ /B4/BE/BG/BJ/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /A0/BD Ꜳ−π /B7π− Ꜳ /B4/BE/BG/BJ/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CBꜲ /B4/BE/BG/BJ/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB Ꜳ /B4/BE/BG/BJ/BC/B5−/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/CB/CC/C7/C6 /BK/BK/BZ /C8/C4 /BU/BE/BD/BH /BJ/BL/BL /BW/BA /BT/D7/D8/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/C4/BT /BV/B8 /C6/BT /BZ/C7/B8 /BV/C1/C6/BV/B8 /C1/C6/CD/CB/B5 /BD/BD/BK/BE /BD/BD/BK/BE/BD/BD/BK/BE /BD/BD/BK/BE/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BV/CW/CP /D6/D1/CT/CS /BU/CP /D6/DD /D3/D2/D7 /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB/BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB /BV/C0/BT/CA/C5/BX/BW /BU/BT/CA/CH/C7/C6/CB/B4 /BV /BP /B7/BD /B5 /B4 /BV /BP /B7/BD /B5/B4 /BV /BP /B7/BD /B5 /B4 /BV /BP /B7/BD /B5/A3 /B7/CR /BP /D9/CS /CR /B8 /A6 /B7/B7/CR /BP /D9/D9/CR /B8 /A6 /B7/CR /BP /D9/CS /CR /B8 /A6 /BC/CR /BP /CS/CS/CR /B8/A4 /B7/CR /BP /D9/D7 /CR /B8 /A4 /BC/CR /BP /CS/D7 /CR /B8 Ꜳ /BC/CR /BP /D7/D7 /CR CHARMED BARYONS Revised March 2008 by C.G. Wohl (LBNL). There are 17 known charmed baryons, and four other candidates not well enough established to be promoted to theSummary Tables. ∗Fig. 1(a) shows the mass spectrum, and for comparison Fig. 1(b) shows the spectrum of the lightest strange baryons. The ΛcandΣcspectra ought to look much like the Λ andΣspectra, since a Λcor aΣcdiﬀers from a Λor aΣonly by the replacement of the squark with a cquark. However, aΞor an Ωhas more than one squark, only oneof which is changed to a cquark to make a Ξcor an Ωc.T h u s t h e Ξcand Ωcspectra ought to be richer than the ΞandΩspectra.∗∗Charmed baryon mass (GeV) Mass above baseline (GeV) 1/2+1/2+1/2+1/2+1/2+ 1/2+1/2+1/2+3/2+3/2+3/2+ 3/2+3/2+ 1/2– 1/2–3/2–3/2–3/2– ΛcΣcΞcΩc ΛΣΞΩ2.32.52.72.9 0.00.20.40.6 0.00.20.40.6 1.21.41.61.8 Strange baryon mass (GeV) π γ πππ ππ(a) Charmed baryons (b) Light strange baryons 1/2– ππ0.83.1 3/2+ γ0.8 5/2+ ??? ΛcππpDΛcK π−ΛcK π− π ΔΔ Δ∇∇ 3/2– ∇5/2+ ? 3/2–5/2+ 5/2−5/2− 1/2–3/2–pD? Σcπ Fig. 1. (a) The known charmed baryons, and (b) the lig htest “4-star” strange baryons. Note that there are two JP=1/2+Ξcstates, and that the lightest Ωcdoes not have J=3/2. The JP=1/2+ states, all tabbed with a circle, belong to the SU(4) multiplet that includes the nucleon; states with a circle with the same ﬁllbelong to the same SU(3) multiplet within that SU(4) multiplet. Similar remarks apply to the other states: same shape of tab , same SU(4) multiplet; same ﬁll of that shape, same SU(3) multiplet. The JP=1/2−and 3/2−states tabbed with triangles complete two SU(4) ¯4 multiplets.Before discussing the observed spectra, we review the theory of SU(4) multiplets, which tells what charmed baryons toexpect; this is essential, because few of the spin-parity values given in Fig. 1(a) have been measured but have been assigned in accord with expectations of the theory. However, they areall very likely as shown (see below).SU(4) multiplets —Baryons made from u,d,s,a n d cquarks belong to SU(4) multiplets. The multiplet numerology, analo-gous to 3 ×3×3=1 0 + 8 1+82+1 for the subset of baryons made from just u,d,a n d squarks, is 4 ×4×4=2 0+2 0/prime 1+2 0/prime 2+¯4. Figure 2(a) shows the 20-plet whose bottom level is an SU(3) decuplet, such as the decuplet that includes the ∆(1232). Fig- ure 2(b) shows the 20/prime-plet whose bottom level is an SU(3) octet, such as the octet that includes the nucleon. Figure 2(c)shows the ¯4 multiplet, an inverted tetrahedron. One level up from the bottom level of each multiplet are the baryons withonecquark. All the baryons in a given multiplet have the same spin and parity. Each Nor∆or SU(3)-singlet- Λresonance calls for another 20 /prime- or 20- or ¯4-plet, respectively. /BD/BD/BK/BF /BD/BD/BK/BF/BD/BD/BK/BF /BD/BD/BK/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BV/CW/CP /D6/D1/CT/CS /BU/CP /D6/DD /D3/D2/D7 The ﬂavor symmetries shown in Fig. 2 are of course badly broken, but the ﬁgure is the simplest way to see what charmedbaryons should exist. For example, from Fig. 2(b), we expectto ﬁnd, in the same J P=1/2+20/prime-plet as the nucleon, a Λc,a Σc,twoΞc’s, and an Ωc. Note that this ΩchasJP=1/2+and is not in the same SU(4) multiplet as the famous JP=3/2+ Ω−. /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; Ξ+ cΣ++ c Ξ0n pΞc0Ω+ ccΞ++ ccΞ+ cc Σ0 c Σ− Σ+ Λ,Σ0Σ+ c Λ+ c, Ω0 c(b) Σ++ c Ξ+ cΛ+ c 0 cΞ (c)Λ/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;Ω++ ccc Ξ++ ccΞ+ cc Ω+ cc Σ++ c Ξ+ c Ξ0 c Ω−Ξ0Σ+∆+ ∆0 ∆− Σ− Ξ−Ξ− ∆++(a) /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; /;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/;/; Σ0cΣ+Σ0 c Ω0 c Figure 2: SU(4) multiplets of baryons made ofu,d,s,a n d cquarks. (a) The 20-plet with an SU(3) decuplet on the lowest level. (b) The 20/prime-plet with an SU(3) octet on the lowest level. (c) The 4-plet. Note that here and in Fig. 3, but not in Fig. 1, each charge state is shownseparately. Figure 3 shows in more detail the middle level of the 20 /prime-plet of Fig. 2(b); it splits apart into two SU(3) multiplets, a ¯3a n da 6. The states of the ¯3 are antisymmetric under the interchange of the two light quarks (the u,d,a n d squarks), whereas the states of the 6 are symmetric under this interchange. We usea prime to distinguish the Ξ cin the 6 from the one in the ¯3. Ξ+ cΣ++ c usc dsc dsc uscuuc udc sscddcΣ+ c Λ+ c udc Ξc0Ξ'c0Ξ'c+ Ω0 cΣ0 c (b) (a) Figure 3: The SU(3) multiplets on the second level of the SU(4) multiplet of Fig. 2(b). TheΛcandΞctabbed with open circles in Fig. 1(a) complete a JP=1/2+SU(3) 3-plet, as in (a) here. The Σc,Ξc,a n dΩctabbed with closed circles in Fig. 1(a) complete a JP=1/2+ SU(3) 6-plet, as in (b) here. Together the nine particles complete the charm = +1 level of aJ P=1/2+SU(4) 20-plet, as in Fig. 2(a).The observed spectra —(1) The parity of the lightest Λcis deﬁned to be positive (as are the parities of the p,n,a n d Λ); the limited evidence about its spin is consistent with J=1/2. However, few of the JPquantum numbers given in Fig. 1(a) have been measured. Models using spin-spin and spin-orbit interactions between the quarks, with parameters determined using a few of the masses as input, lead to the JPassignments shown.†There are no surprises: the JP=1/2+states come ﬁrst, then the JP=3/2+states ... (2) There is, however, evidence that many of the JP assignments in Fig. 1(a) must be correct. As is well known, the successive mass diﬀerences between the JP=3/2+particles, the∆(1232)−,Σ(1385)−,Ξ(1535)−,a n d Ω−, which lie along the lower left edge of the 20-plet in Fig. 2(a), should according to SU(3) be about equal; and indeed experimentally theynearly are. In the same way, the mass diﬀerences between theJ P=1/2+Σc(2455)0,Ξ/prime0 c,a n dΩ0 c,‡the particles along the left edge of Fig. 3(b), should be about equal—assuming, of course,that they doall have the same J P. The measured diﬀerences are 124 .2±2.9 MeV and 119 .5±3.9 MeV—not perfect, but close. Similarly, the mass diﬀerences between the presumed JP=3/2+Σc(2520)0,Ξc(2645)0,a n d Ω0 care 128 .1±1.3M e V and 122 .2±3.2 MeV. In Fig. 1(a), these two sets of charm particles are tabbed with solid circles and solid squares. (3) Other evidence comes from the decay of the Λc(2593). The only allowed strong decay is Λc(2593)+→Λ+ cππ,a n dt h i s appears to be dominated by the submode Σc(2455) π,d e s p i t e little available phase space for the latter (the “ Q”i sa b o u t 2 MeV, the c.m. decay momentum about 20 MeV/ c). Thus the decay is almost certainly s-wave, which, assuming that the Σc(2455) does indeed have JP=1/2+,m a k e s JP=1/2−for theΛc(2593). (4) The heavier charmed baryons, such as the JP=1/2− and 3/2−Λc’s, have much narrower widths than do their strange counterparts, such as the Λ(1405) and Λ(1520). The clean Λc spectrum has in fact been taken to settle the decades-long discussion about the nature of the Λ(1405)—true 3-quark state or mere KNthreshold eﬀect?—unambiguously in favor of the ﬁrst interpretation (which is not to say that the proximityof the KNthreshold has no eﬀect on the Λ(1405)). In fact, models of baryon-resonance spectroscopy should now startwith the narrow charmed baryons, and work back to those broad old resonances. Footnotes: ∗The unpromoted states are a Λc(2765)+,aΞc(2930), a Ξc(3055), and a Ξc(3123). There is also weak evidence for ab a r y o nw i t h twocquarks, a Ξ+ ccat 3519 MeV. See the Particle Listings. ∗∗For example, there are three Ω0 cstates (properly sym- metrized states of ssc,scs,a n d css) corresponding to each Ω−(sss) state. †This is not the place to discuss the details of the models, nor to attempt a guide to the literature. See the discovery /BD/BD/BK/BG /BD/BD/BK/BG/BD/BD/BK/BG /BD/BD/BK/BG/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BV/CW/CP /D6/D1/CT/CS /BU/CP /D6/DD /D3/D2/D7/B8 /A3 /B7/CR papers of the various charmed baryons for references to the models that lead to the quantum-number assignments. ‡A reminder about the Particle Data Group naming scheme:A particle has its mass as part of its name if and only if itdecays strongly. 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/BD /BV/BT/C4/C1/BV/BV/C0/C1/C7 /BK/BC /C0/CH/BU/CA /D4/C3−π /B7/BD/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH /CB /D9/D7/CT/D7 /D0/D3 /DB/B9/C9 /A3/C3 /BC/CB /C3 /B7/CP/D2/CS /A6 /BC/C3 /BC/CB /C3 /B7/CS/CT/CR/CP /DD/D7 /D8/D3 /D1/CX/D2/CX/D1/CX/DE/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6/D7/BA /CC/CW/CT /CT/D6/D6/D3 /D6 /CP/CQ /D3/DA/CT /CX/D2/CR/D0/D9/CS/CT/D7 /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CP/D7 /DB /CT/D0/D0 /CP/D7 /D7/D8/CP/D8/CX/D7/D8/CX/CR/CP/D0 /CT/D6/D6/D3 /D6/D7/BA /C5/CP/D2/DD /CR/D6/D3/D7/D7/CR/CW/CT/CR/CZ/D7 /CP/D2/CS /CP/CS/CY/D9/D7/D8/D1/CT/D2/D8/D7 /D8/D3 /D4 /D6/D3/D4 /CT/D6/D8/CX/CT/D7 /D3/CU /D8/CW/CT /BU/BT/BU/BT/CA /CS/CT/D8/CT/CR/D8/D3 /D6/B8 /CP/D7 /DB /CT/D0/D0 /CP/D7 /D8/CW/CT /D0/CP /D6/CV/CT /D2/D9/D1/CQ /CT/D6/D3/CU /CR/D0/CT/CP/D2 /CT/DA/CT/D2/D8/D7/B8 /D1/CP/CZ /CT/D8 /CW /CX /D7 /CQ /DD/CU /CP /D6 /D8/CW/CT /CQ /CT/D7/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /A3 /B7/CR /D1/CP/D7/D7/BA /A3 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX/A3 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX/C5/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D6/D6/D3 /D6≥ /BD/BC/BC× /BD/BC− /BD/BH/D7/D3 /D6 /DB/CX/D8/CW /CU/CT/DB /CT/D6 /D8/CW/CP/D2 /BE/BC/CT/DA/CT/D2/D8/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D3/D1/CX/D8/D8/CT/CS /CU/D6/D3/D1 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BC/BC± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BC± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BC/BC± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BC/BC± /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BI/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BE/BC/BG. /BI± /BF. /BG± /BE. /BH /BK/BC/BF/BG /C4/C1/C6/C3 /BC/BE /BV /BY /C7/BV/CB /D4/C3−π /B7/BD/BL/BK. /BD± /BJ. /BC± /BH. /BI /BD/BI/BF/BC /C3/CD/CB/C0/C6/C1/CA/BA/BA/BA /BC/BD /CB/BX/C4/CG /A3 /B7/CR→ /D4/C3−π /B7/BD/BJ/BL. /BI± /BI. /BL± /BG. /BG /BG/BJ/BG/BL /C5/BT/C0/C5/C7/C7/BW /BC/BD /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BE/BD/BH± /BD/BI± /BK /BD/BF/BG/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BW /BX/BI/BK/BJ γ /BU/CT/B8 /A3 /B7/CR→ /D4/C3−π /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BK/BC± /BF/BC± /BF/BC /BE/BL /BT/C4 /CE /BT/CA/BX/CI /BL/BC /C6/BT/BD/BG γ /B8 /A3 /B7/CR→ /D4/C3−π /B7/BE/BC/BC± /BF/BC± /BF/BC /BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BC /BX/BI/BK/BJ γ /BU/CT/B8 /A3 /B7/CR→ /D4/C3−π /B7/BD/BL/BI /B7/BE /BF − /BE/BC /BD/BC/BD /BU/BT/CA/C4/BT /BZ /BK/BL /C6/BT/BF/BE /D4/C3−π /B7/B7/CR /BA/CR /BA/BE/BE/BC± /BF/BC± /BE/BC /BL/BJ /BT/C6/C2/C7/CB /BK/BK /BU /BX/BI/BL/BD /D4/C3−π /B7/B7/CR /BA/CR /BAWEIGHTED AVERAGE 200±6 (Error scaled by 1.6) FRABETTI 93D E687 0.7MAHMOOD 01 CLE2 6.1KUSHNIR... 01 SELX 0.0LINK 02C FOCS 1.3χ2 8.1 (Confidence Level = 0.043) 140 160 180 200 220 240 260 280/A3 /B7/CR /D1/CT/CP/D2 /D0/CX/CU/CT /A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C6/CT/CP /D6/D0/DD /CP/D0/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /A3 /B7/CR /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /D8/CW/CT/D4/C3−π /B7/D1/D3 /CS/CT/B8 /CQ/D9/D8 /D8/CW/CT/D6/CT /CP /D6/CT /D2/D3 /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CW/CX/D7/CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/BA /CF /CT /CT/DC/D4/D0/CP/CX/D2 /CW/D3 /DB/DB /CT/CP /D6/D6/CX/DA/CT /CP/D8 /D3/D9/D6 /DA/CP/D0/D9/CT /D3/CU /BU/B4 /A3 /B7/CR→/D4/C3−π /B7/B5 /CX/D2 /CP /C6/D3/D8/CT /CP/D8 /D8/CW/CT /CQ /CT/CV/CX/D2/D2/CX/D2/CV /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV/B9/D6/CP/D8/CX/D3 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B8/CQ /CT/D0/D3 /DB/BA/CF/CW/CT/D2 /D8/CW/CX/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D7 /CT/DA/CT/D2/D8/D9/CP/D0/D0/DD /DB /CT/D0/D0 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS/B8 /CP/D0/D0 /D8/CW/CT/D3/D8/CW/CT/D6 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D0/D0 /D7/D0/CX/CS/CT /D9/D4 /D3 /D6/CS /D3 /DB/D2 /D4 /D6/D3/D4 /D3 /D6/D8/CX/D3/D2/CP/D0/D0/DD /CP/D7 /D8/CW/CT /D8/D6/D9/CT/DA/CP/D0/D9/CT /CS/CX/AB/CT/D6/D7 /CU/D6/D3/D1 /D8/CW/CT /DA/CP/D0/D9/CT /DB /CT /D9/D7/CT /CW/CT/D6/CT/BA/CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/BB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A0/BD /D4 /C3 /BC/B4 /BE. /BF± /BC. /BI /B5/B1/A0/BE /D4/C3−π /B7/CJ /CP /CL /B4 /BH. /BC± /BD. /BF /B5/B1/A0/BF /D4 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /CQ /CL /B4 /BD. /BI± /BC. /BH /B5/B1/A0/BG /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/C3−/B4 /BK. /BI± /BF. /BC /B5× /BD/BC− /BF/A0/BH /A3 /B4/BD/BH/BE/BC/B5 π /B7/CJ /CQ /CL /B4 /BD. /BK± /BC. /BI /B5/B1/A0/BI /D4/C3−π /B7/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 /B4 /BE. /BK± /BC. /BK /B5/B1/A0/BJ /D4 /C3 /BCπ /BC/B4 /BF. /BF± /BD. /BC /B5/B1/A0/BK /D4 /C3 /BCη /B4 /BD. /BE± /BC. /BG /B5/B1/A0/BL /D4 /C3 /BCπ /B7π−/B4 /BE. /BI± /BC. /BJ /B5/B1/A0/BD/BC /D4/C3−π /B7π /BC/B4 /BF. /BG± /BD. /BC /B5/B1/A0/BD/BD /D4/C3∗/B4/BK/BL/BE/B5−π /B7/CJ /CQ /CL /B4 /BD. /BD± /BC. /BH /B5/B1/A0/BD/BE /D4 /B4 /C3−π /B7/B5/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 π /BC/B4 /BF. /BI± /BD. /BE /B5/B1/A0/BD/BF /A1 /B4/BD/BE/BF/BE/B5 /C3∗/B4/BK/BL/BE/B5 /D7/CT/CT/D2/A0/BD/BG /D4/C3−π /B7π /B7π−/B4 /BD. /BD± /BC. /BK /B5× /BD/BC− /BF/A0/BD/BH /D4/C3−π /B7π /BCπ /BC/B4 /BK± /BG /B5× /BD/BC− /BF/A0/BD/BI /D4/C3−π /B7/BFπ /BC/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /D4 /BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A0/BD/BJ /D4π /B7π−/B4 /BF. /BH± /BE. /BC /B5× /BD/BC− /BF/A0/BD/BK /D4/CU/BC /B4/BL/BK/BC/B5 /CJ /CQ /CL /B4 /BE. /BK± /BD. /BL /B5× /BD/BC− /BF/A0/BD/BL /D4π /B7π /B7π−π−/B4 /BD. /BK± /BD. /BE /B5× /BD/BC− /BF/A0/BE/BC /D4/C3 /B7/C3−/B4 /BJ. /BJ± /BF. /BH /B5× /BD/BC− /BG/A0/BE/BD /D4φ /CJ /CQ /CL /B4 /BK. /BE± /BE. /BJ /B5× /BD/BC− /BG/A0/BE/BE /D4/C3 /B7/C3−/D2/D3/D2/B9φ /B4 /BF. /BH± /BD. /BJ /B5× /BD/BC− /BG/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP− /BD /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A0/BE/BF /A3π /B7/B4 /BD. /BC/BJ± /BC. /BE/BK /B5 /B1/A0/BE/BG /A3π /B7π /BC/B4 /BF. /BI± /BD. /BF /B5/B1/A0/BE/BH /A3ρ /B7< /BH /B1 /BV/C4/BP/BL/BH/B1/A0/BE/BI /A3π /B7π /B7π−/B4 /BE. /BI± /BC. /BJ /B5/B1/A0/BE/BJ /A6 /B4/BD/BF/BK/BH/B5 /B7π /B7π−/B8 /A6∗ /B7→/A3π /B7 /B4 /BJ± /BG /B5× /BD/BC− /BF/A0/BE/BK /A6 /B4/BD/BF/BK/BH/B5−π /B7π /B7/B8 /A6∗−→/A3π− /B4 /BH. /BH± /BD. /BJ /B5× /BD/BC− /BF/A0/BE/BL /A3π /B7ρ /BC/B4 /BD. /BD± /BC. /BH /B5/B1/A0/BF/BC /A6 /B4/BD/BF/BK/BH/B5 /B7ρ /BC/B8 /A6∗ /B7→ /A3π /B7/B4 /BF. /BJ± /BF. /BD /B5× /BD/BC− /BF/A0/BF/BD /A3π /B7π /B7π−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BK × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BE /A3π /B7π /B7π−π /BC/D8/D3/D8/CP/D0 /B4 /BD. /BK± /BC. /BK /B5/B1/A0/BF/BF /A3π /B7η /CJ /CQ /CL /B4 /BD. /BK± /BC. /BI /B5/B1/A0/BF/BG /A6 /B4/BD/BF/BK/BH/B5 /B7η /CJ /CQ /CL /B4 /BK. /BH± /BF. /BF /B5× /BD/BC− /BF/A0/BF/BH /A3π /B7ω /CJ /CQ /CL /B4 /BD. /BE± /BC. /BH /B5/B1/A0/BF/BI /A3π /B7π /B7π−π /BC/B8/D2 /D3η /D3 /D6ω < /BJ × /BD/BC− /BF/BV/C4/BP/BL/BC/B1/A0/BF/BJ /A3/C3 /B7 /C3 /BC/B4 /BG. /BJ± /BD. /BH /B5× /BD/BC− /BF/CB/BP/BD/BA/BE /BD/BD/BK/BH /BD/BD/BK/BH/BD/BD/BK/BH /BD/BD/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B7/CR /A0/BF/BK /A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→ /A3 /C3 /BC/B4 /BD. /BF± /BC. /BH /B5× /BD/BC− /BF/A0/BF/BL /A6 /BCπ /B7/B4 /BD. /BC/BH± /BC. /BE/BK /B5 /B1/A0/BG/BC /A6 /B7π /BC/B4 /BD. /BC/BC± /BC. /BF/BG /B5 /B1/A0/BG/BD /A6 /B7η /B4 /BH. /BH± /BE. /BF /B5× /BD/BC− /BF/A0/BG/BE /A6 /B7π /B7π−/B4 /BF. /BI± /BD. /BC /B5/B1/A0/BG/BF /A6 /B7ρ /BC< /BD. /BG /B1 /BV/C4/BP/BL/BH/B1/A0/BG/BG /A6−π /B7π /B7/B4 /BD. /BL± /BC. /BK /B5/B1/A0/BG/BH /A6 /BCπ /B7π /BC/B4 /BD. /BK± /BC. /BK /B5/B1/A0/BG/BI /A6 /BCπ /B7π /B7π−/B4 /BK. /BF± /BF. /BD /B5× /BD/BC− /BF/A0/BG/BJ /A6 /B7π /B7π−π /BC/DG/A0/BG/BK /A6 /B7ω /CJ /CQ /CL /B4 /BE. /BJ± /BD. /BC /B5/B1/A0/BG/BL /A6 /B7/C3 /B7/C3−/B4 /BE. /BK± /BC. /BK /B5× /BD/BC− /BF/A0/BH/BC /A6 /B7φ /CJ /CQ /CL /B4 /BF. /BE± /BD. /BC /B5× /BD/BC− /BF/A0/BH/BD /A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→/A6 /B7/C3− /B4 /BK. /BE± /BF. /BD /B5× /BD/BC− /BG/A0/BH/BE /A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8 < /BJ × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BF /A4 /BC/C3 /B7/B4 /BF. /BL± /BD. /BG /B5× /BD/BC− /BF/A0/BH/BG /A4−/C3 /B7π /B7/B4 /BH. /BD± /BD. /BG /B5× /BD/BC− /BF/A0/BH/BH /A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/CJ /CQ /CL /B4 /BE. /BI± /BD. /BC /B5× /BD/BC− /BF/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/A0/BH/BI /A3/C3 /B7/B4 /BH. /BC± /BD. /BI /B5× /BD/BC− /BG/A0/BH/BJ /A3/C3 /B7π /B7π−< /BG × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BH/BK /A6 /BC/C3 /B7/B4 /BG. /BE± /BD. /BF /B5× /BD/BC− /BG/A0/BH/BL /A6 /BC/C3 /B7π /B7π−< /BE. /BD × /BD/BC− /BG/BV/C4/BP/BL/BC/B1/A0/BI/BC /A6 /B7/C3 /B7π−/B4 /BD. /BJ± /BC. /BJ /B5× /BD/BC− /BF/A0/BI/BD /A6 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/CX/D2 /D8/CW/CX/D7 /CP /D6/D6/CP /DD /D8/D3 /D7/D9/D1 /D8/D3/D3/D2/CT/BA/DC/BE/BF /BL/BI/DC/BE/BI /BL/BJ /BL/BF/DC/BF/BJ /BK/BE /BK/BF /BK/BC/DC/BF/BL /BL/BH /BL/BK /BL/BE /BK/BE/DC/BG/BE /BL/BD /BK/BJ /BK/BL /BJ/BH /BK/BI/DC/BG/BI /BI/BL /BI/BI /BJ/BC /BH/BJ /BI/BI /BI/BF/DC/BG/BL /BK/BJ /BK/BF /BK/BH /BJ/BD /BK/BE /BL/BF /BI/BC/DC/BH/BC /BK/BG /BK/BC /BK/BD /BI/BL /BJ/BL /BL/BC /BH/BK /BK/BG/DC/BH/BG /BL/BF /BL/BI /BL/BC /BK/BC /BL/BG /BK/BH /BI/BG /BK/BD /BJ/BK /DC/BE /DC/BE/BF /DC/BE/BI /DC/BF/BJ /DC/BF/BL /DC/BG/BE /DC/BG/BI /DC/BG/BL /DC/BH/BC Λ+ cBRANCHING FRACTIONS Revised 2002 by P.R. Burchat (Stanford University). Most Λ+ cbranching fractions are measured relative to the decay mode Λ+ c→pK−π+. However, there are no completely model-independent measurements of the absolute branchingfraction for Λ + c→pK−π+. Here we describe the measurements that have been used to extract B( Λ+ c→pK−π+), the model- dependence of the results, and the method we have used toaverage the results. ARGUS (ALBRECHT 88C) and CLEO (CRAWFORD 92) measure B( B→Λ+ cX)·B(Λ+ c→pK−π+)t ob e( 0 .30±0.12± 0.06)% and (0 .273±0.051±0.039)%. Under the assumptions that decays of Bmesons to baryons are dominated by B→ Λ+ cXa n dt h a t Λ+ cX ﬁnal states other than Λ+ c NXc a nb e neglected, they also measure B( B→Λ+ cX) to be (6 .8±0.5± 0.3)% (ALBRECHT 92O) and (6 .4±0.8±0.8)% (CRAWFORD 92). Combining these results, we get B( Λ+ c→pK−π+)= (4.14±0.91)%. However, the assumption that Bdecay modes to baryons other than Λ+ c NX are negligible is not on solid ground experimentally or theoretically [2]. Therefore, the branching fraction for Λ+ c→pK−π+given above may be low by some undetermined amount. A second type of model-dependent determination of B( Λ+ c→ pK−π+) is based on measurements by ARGUS (ALBRECHT 91G) and CLEO (BERGFELD 94) of σ(e+e−→Λ+ cX)·B(Λ+ c→ Λ/lscript+ν/lscript)=( 4 .15±1.03±1.18) pb and (4 .77±0.25±0.66) pb. ARGUS (ALBRECHT 96E) and CLEO (AVERY 91) have alsomeasured σ(e +e−→Λ+ cX)·B(Λ+ c→pK−π+). The weighted average is (11 .2±1.3) pb. From these measurements, we extract R≡B(Λ+ c→ pK−π+)/B(Λ+ c→Λ/lscript+ν/lscript)=2 .40±0.43. We estimate the Λ+ c→pK−π+branching fraction from the equation B(Λ+ c→pK−π+)=RfFΓ(D→X/lscript+ν/lscript) 1+|Vcd/Vcs|2·τ(Λ+ c),(1) where f=B ( Λ+ c→Λ/lscript+ν/lscript)/B(Λ+ c→Xs/lscript+ν/lscript)a n d F=Γ (Λ+ c→Xs/lscript+ν/lscript)/Γ(D0→Xs/lscript+ν/lscript). When we use 1+|Vcd/Vcs|2= 1.05 and the world averages Γ( D→X/lscript+ν/lscript)= /BD/BD/BK/BI /BD/BD/BK/BI/BD/BD/BK/BI /BD/BD/BK/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B7/CR (0.166±0.006)×1012s−1andτ(Λ+ c)=( 0 .192±0.005)×10−12s, we calculate B( Λ+ c→pK−π+)=( 7 .3±1.4)%·fF. Theoretical estimates for fandFare near 1.0 with signiﬁcant uncertainties. So, we have two results with signiﬁcant model-dependence: B(Λ+ c→pK−π+)=( 4.14±0.91)% from Bdecays, and B( Λ+ c→ pK−π+)=( 7 .3±1.4)%·fFfrom semileptonic Λ+ cdecays. If we set fF=1.0 in the second result, and assign an uncertainty of 30% to each result to account for the unknown model-dependence, we get the consistent results B( Λ + c→pK−π+)= (4.14±0.91±1.24)% and B( Λ+ c→pK−π+)=( 7 .3±1.4± 2.2)%. The weighted average of these two results is B( Λ+ c→ pK−π+)=( 5 .0±1.3)%, where the uncertainty contains both the experimental uncertainty and the 30% estimate of model dependence in each result. We assigned the value (5 .0±1.3)% to theΛ+ c→pK−π+branching fraction in our 2000 Review [1]. A third type of measurement of B( Λ+ c→pK−π+)h a s been published by CLEO (JAFFE 00). Under the assumptionthat a Dmeson and an antiproton in opposite hemispheres is evidence for a Λ+ cin the hemisphere of the p, the fraction of such D pevents with a Λ+ c→pK−π+decay can be used to determine the Λ+ c→pK−π+branching fraction. CLEO mea- sures B( Λ+ c→pK−π+)=( 5 .0±1.3)%, which is coincidentally exactly the same value as our PDG 00 average given above.The quoted uncertainty includes signiﬁcant contributions frommodel-dependent eﬀects ( e.g.,diﬀerences between the pmo- mentum spectrum in events with a Λ+ cand pin the same hemisphere, and with a Dand pin opposite hemispheres; ex- trapolation of the Λ+ cand Dmomentum spectrum below the minimum value used for rejecting Bdecay products; and our limited understanding of backgrounds such as D DN pevents). We have chosen to continue to assign the value (5 .0±1.3)% to the Λ+ c→pK−π+branching fraction (given as PDG 02 below). As was noted earlier, most of the other Λ+ cdecay modes are measured relative to this mode. New methods for measuring the Λ+ cabsolute branching fractions have been proposed [2,3]. References 1. D.E. Groom et al.(Particle Data Group), Review of Particle Physics ,E u r .P h y s .J . C15, 1 (2000). 2. I. Dunietz, Phys. Rev. D58, 094010 (1998). 3. P. Migliozzi et al., Phys. Lett. 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/B7/C3−/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BD /BB/A0/BG/BE /A0/parenleftbig/A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→ /A6 /B7/C3−/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BD /BB/A0/BG/BE /A0/parenleftbig/A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→ /A6 /B7/C3−/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BD /BB/A0/BG/BE /A0/parenleftbig/A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4∗ /BC→ /A6 /B7/C3−/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BD /BB/A0/BG/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BE/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BE/BF± /BC. /BC/BC/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BE/BF± /BC. /BC/BC/BH± /BC. /BC/BC/BH /BJ/BH /BT/BU/BX /BC/BE /BV /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BC. /BC/BE/BE± /BC. /BC/BC/BI± /BC. /BC/BC/BI /BF/BG /C4/C1/C6/C3 /BC/BE /BZ /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 ≈ /BD/BK/BC /BZ/CT/CE/A0/parenleftbig/A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BE /BB/A0/BG/BE /A0/parenleftbig/A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BE /BB/A0/BG/BE /A0/parenleftbig/A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BE /BB/A0/BG/BE /A0/parenleftbig/A6 /B7/C3 /B7/C3−/D2/D3/D2/D6/CT/D7/D3/D2/CP/D2/D8/parenrightbig/BB/A0/parenleftbig/A6 /B7π /B7π−/parenrightbig/A0/BH/BE /BB/A0/BG/BE/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BC. /BC/BD/BK< /BC. /BC/BD/BK< /BC. /BC/BD/BK< /BC. /BC/BD/BK/BL/BC /BT/BU/BX /BC/BE /BV /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BC/BE/BK /BL/BC /C4/C1/C6/C3 /BC/BE /BZ /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 ≈ /BD/BK/BC /BZ/CT/CE/A0/parenleftbig/A4 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BF /BB/A0/BE /A0/parenleftbig/A4 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BF /BB/A0/BE /A0/parenleftbig/A4 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BF /BB/A0/BE /A0/parenleftbig/A4 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BF /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BJ/BK± /BC. /BC/BD/BF± /BC. /BC/BD/BF /BC. /BC/BJ/BK± /BC. /BC/BD/BF± /BC. /BC/BD/BF/BC. /BC/BJ/BK± /BC. /BC/BD/BF± /BC. /BC/BD/BF /BC. /BC/BJ/BK± /BC. /BC/BD/BF± /BC. /BC/BD/BF/BH/BI /BT /CE/BX/CA/CH /BL/BF /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BG /BB/A0/BE /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BG /BB/A0/BE /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BG /BB/A0/BE /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BG /BB/A0/BE/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BC/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BC. /BD/BC/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC /BC. /BD/BC/BE± /BC. /BC/BD/BC /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BD/BA/BC. /BC/BL/BK± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BK± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BK± /BC. /BC/BE/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA/BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BD/BG± /BC. /BC/BF± /BC. /BC/BE /BF/BG /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BU /BT/CA/BZ /CT /B7/CT−≈ /BD/BC. /BG /BZ/CT/CE/BC. /BC/BJ/BL± /BC. /BC/BD/BF± /BC. /BC/BD/BG /BI/BC /BT /CE/BX/CA/CH /BL/BF /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/BC. /BD/BH± /BC. /BC/BG± /BC. /BC/BF /BF/BC /BT /CE/BX/CA/CH /BL/BD /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE WEIGHTED AVERAGE 0.098 ±0.021 (Error scaled by 1.3) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. AVERY 91 CLEO 1.1AVERY 93 CLE2 1.0ALBRECHT 95B ARG 1.3χ2 3.4 (Confidence Level = 0.180) 0 0.05 0.1 0.15 0.2 0.25 0.3 0.35/A0/parenleftBig/A4−/C3 /B7π /B7/parenrightBig/BB/A0/parenleftBig/D4/C3−π /B7/parenrightBig/A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BH /BB/A0/BE /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BH /BB/A0/BE /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BH /BB/A0/BE /A0/parenleftbig/A4 /B4/BD/BH/BF/BC/B5 /BC/C3 /B7/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BH/BH /BB/A0/BE/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /A4 /B4/BD/BH/BF/BC/B5 /BC/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BE± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BE± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH/BE± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BH/BE± /BC. /BC/BD/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BH± /BC. /BC/BE± /BC. /BC/BD /BD/BD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BH /BU /BT/CA/BZ /CT /B7/CT−≈ /BD/BC. /BG /BZ/CT/CE/BC. /BC/BH/BF± /BC. /BC/BD/BI± /BC. /BC/BD/BC /BE/BG /BT /CE/BX/CA/CH /BL/BF /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BH /BZ/CT/CE/A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/A3π /B7/parenrightbig/A0/BH/BG /BB/A0/BE/BF /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/A3π /B7/parenrightbig/A0/BH/BG /BB/A0/BE/BF /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/A3π /B7/parenrightbig/A0/BH/BG /BB/A0/BE/BF /A0/parenleftbig/A4−/C3 /B7π /B7/parenrightbig/BB/A0/parenleftbig/A3π /B7/parenrightbig/A0/BH/BG /BB/A0/BE/BF/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC/BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BJ± /BC. /BC/BG /C7/CD/CA /BY/C1/CC /BC. /BG/BK/BC± /BC. /BC/BD/BI± /BC. /BC/BF/BL /BC. /BG/BK/BC± /BC. /BC/BD/BI± /BC. /BC/BF/BL/BC. /BG/BK/BC± /BC. /BC/BD/BI± /BC. /BC/BF/BL /BC. /BG/BK/BC± /BC. /BC/BD/BI± /BC. /BC/BF/BL/BE/BI/BI/BH± /BK/BG /BT /CD/BU/BX/CA/CC /BC/BJ /CD /BU/BT/BU/CA /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /C0/CP/CS/D6/D3/D2/CX/CR /D1/D3 /CS/CT/D7 /DB/CX/D8/CW /CP /CW/DD/D4 /CT/D6/D3/D2/BM /CB /BP /BC /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /A0/parenleftbig/A3/C3 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/BZ/CT/CE/BD/BD/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ /A3 /B7/CR /CG/B5· /BU/B4 /A3 /B7/CR→ /A3/CT /B7ν/CT /B5/BP /B4 /BG . /BK/BJ± /BC. /BE/BK±/BC. /BI/BL/B5 /D4/CQ/BA/BD/BE/CC /D3 /CT/DC/D8/D6/CP/CR/D8 /A0/B4 /A3 /B7/CR→ /A3/CT /B7ν/CT /B5/BB/A0/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/B8 /DB /CT /D9/D7/CTσ /B4 /CT /B7/CT−→ /A3 /B7/CR /CG/B5· /BU/B4 /A3/CR→/D4/C3−π /B7/B5 /BP /B4/BD/BD. /BE± /BD. /BF/B5 /D4/CQ/B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1/BT/CA/BZ/CD/CB /B4/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BX /B5 /CP/D2/CS /BV/C4/BX/C7 /B4/BT /CE/BX/CA/CH /BL/BD/B5/BA/BD/BF/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BZ /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ /A3 /B7/CR /CG/B5· /BU/B4 /A3 /B7/CR→ /A3/CT /B7ν/CT /B5/BP/B4 /BG . /BE/BC± /BD. /BE/BK±/BC. /BJ/BD/B5 /D4/CQ/BA/A0/parenleftbig/A3µ /B7νµ/parenrightbig/BB/A0/parenleftbig/D4/C3−π /B7/parenrightbig/A0/BI/BI /BB/A0/BE 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/B5/BP/B4 /BG . /BG/BF± /BC. /BH/BD±/BC. /BI/BG/B5 /D4/CQ/BA/BD/BH/CC /D3 /CT/DC/D8/D6/CP/CR/D8 /A0/B4 /A3 /B7/CR→ /A3µ /B7νµ /B5/BB/A0/B4 /A3 /B7/CR→ /D4/C3−π /B7/B5/B8 /DB /CT/D9 /D7 /CTσ /B4 /CT /B7/CT−→ /A3 /B7/CR /CG/B5· /BU/B4 /A3/CR→/D4/C3−π /B7/B5 /BP /B4/BD/BD. /BE± /BD. /BF/B5 /D4/CQ/B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CW/CT /DB /CT/CX/CV/CW/D8/CT/CS /CP/DA/CT/D6/CP/CV/CT /D3/CU /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CU/D6/D3/D1/BT/CA/BZ/CD/CB /B4/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI /BX /B5 /CP/D2/CS /BV/C4/BX/C7 /B4/BT /CE/BX/CA/CH /BL/BD/B5/BA/BD/BI/BT/C4/BU/CA/BX/BV/C0/CC /BL/BD /BZ /D1/CT/CP/D7/D9/D6/CT/D7 σ /B4 /CT /B7/CT−→ /A3 /B7/CR /CG/B5· /BU/B4 /A3 /B7/CR→ /A3µ /B7νµ /B5/BP/B4 /BF . /BL/BD± /BE. /BC/BE±/BC. /BL/BC/B5 /D4/CQ/BA /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /C1/D2/CR/D0/D9/D7/CX/DA/CT /D1/D3 /CS/CT/D7 /A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0 /A0/parenleftbig/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BG/BH± /BC. /BC/BD/BJ /BC. /BC/BG/BH± /BC. /BC/BD/BJ/BC. /BC/BG/BH± /BC. /BC/BD/BJ /BC. /BC/BG/BH± /BC. /BC/BD/BJ/CE/BX/C4/C4/BT /BK/BE /C5/CA/C3/BE /CT /B7/CT−/BG/BA/BH/DF /BI/BA/BK /BZ/CT/CE/A0/parenleftbig/D4/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/D4/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/A0/parenleftbig/D4/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0 /A0/parenleftbig/D4/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BD/BK± /BC. /BC/BC/BL /BC. /BC/BD/BK± /BC. /BC/BC/BL/BC. /BC/BD/BK± /BC. /BC/BC/BL /BC. /BC/BD/BK± /BC. /BC/BC/BL /BD/BJ/CE/BX/C4/C4/BT /BK/BE /C5/CA/C3/BE /CT /B7/CT−/BG/BA/BH/DF /BI/BA/BK /BZ/CT/CE/BD/BJ/CE/BX/C4/C4/BT /BK/BE /CX/D2/CR/D0/D9/CS/CT/D7 /D4 /D6/D3/D8/D3/D2/D7 /CU/D6/D3/D1 /A3 /CS/CT/CR/CP /DD /BA/A0/parenleftbig/A3/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/A3/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/A0/parenleftbig/A3/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0 /A0/parenleftbig/A3/CT /B7/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BD/BD± /BC. /BC/BC/BK /BD/BK/CE/BX/C4/C4/BT /BK/BE /C5/CA/C3/BE /CT /B7/CT−/BG/BA/BH/DF /BI/BA/BK /BZ/CT/CE/BD/BK/CE/BX/C4/C4/BT /BK/BE /CX/D2/CR/D0/D9/CS/CT/D7 /A3 /B3/D7 /CU/D6/D3/D1 /A6 /BC/CS/CT/CR/CP /DD /BA/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0 /A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BC /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG/BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BD/BL/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/BD/BL/CC/CW/CX/D7 /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /DA/CP/D0/D9/CT /CX/D2/CR/D0/D9/CS/CT/D7 /D4 /D6/D3/D8/D3/D2/D7 /CU/D6/D3/D1 /A3 /CS/CT/CR/CP /DD /BA/CC/CW/CT /DA/CP/D0/D9/CT /CX/D7 /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/B8/CQ/D9/D8 /CP/CR/CR/D3/D9/D2/D8 /CX/D7 /D8/CP/CZ /CT/D2 /D3/CU /D8/CW/CX/D7 /CX/D2 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/BA/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0 /A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/D2/D3 /A3 /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD/BE± /BC. /BD/BC± /BC. /BD/BI /BC. /BD/BE± /BC. /BD/BC± /BC. /BD/BI/BC. /BD/BE± /BC. /BD/BC± /BC. /BD/BI /BC. /BD/BE± /BC. /BD/BC± /BC. /BD/BI/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/A0/parenleftbig/D2 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/D2 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/A0/parenleftbig/D2 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0 /A0/parenleftbig/D2 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BF /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG/BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BC. /BH/BC± /BC. /BC/BK± /BC. /BD/BG /BE/BC/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/BE/BC/CC/CW/CX/D7 /BV/CA/BT /CF/BY 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/BD/BH /BC. /BE/BL± /BC. /BC/BL± /BC. /BD/BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/A0/parenleftbig/D4 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig/D4 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/A0/parenleftbig/D4 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0 /A0/parenleftbig/D4 /CW/CP/CS/D6/D3/D2/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BD± /BC. /BE/BG /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BK/BJ /BX/C5/CD/C4 γ /BT /BE/BC/DF /BJ/BC /BZ/CT/CE / /CR /A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0 /A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BH± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BH± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BH± /BC. /BD/BD /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BC. /BH/BL± /BC. /BD/BC± /BC. /BD/BE /BV/CA/BT /CF/BY /C7/CA/BW /BL/BE /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BH/BZ /CT /CE/BC. /BG/BL± /BC. /BE/BG /BT/BW /BT/C5/C7 /CE/C1/BV/C0 /BK/BJ /BX/C5/CD/C4 γ /BT /BE/BC/DF /BJ/BC /BZ/CT/CE / /CR/BC. /BE/BF± /BC. /BD/BC /BK /BE/BD/BT/BU/BX /BK/BI /C0/CH/BU/CA /BE/BC /BZ/CT/CE γ /D4/BE/BD/BT/BU/BX /BK/BI /CX/D2/CR/D0/D9/CS/CT/D7 /A3 /B3/D7 /CU/D6/D3/D1 /A6 /BC/CS/CT/CR/CP /DD /BA WEIGHTED AVERAGE 0.35 ±0.11 (Error scaled by 1.4) ABE 86 HYBR 1.5ADAMOVICH 87 EMUL 0.3CRAWFORD 92 CLEO 2.3χ2 4.1 (Confidence Level = 0.126) -0.5 0 0.5 1 1.5 2/A0/parenleftBig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightBig/BB/A0/D8/D3/D8/CP/D0/A0/parenleftbig/A6±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/A6±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/A0/parenleftbig/A6±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0 /A0/parenleftbig/A6±/CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BD± /BC. /BC/BH /BC. /BD± /BC. /BC/BH/BC. /BD± /BC. /BC/BH /BC. /BD± /BC. /BC/BH/BH /BT/BU/BX /BK/BI /C0/CH/BU/CA /BE/BC /BZ/CT/CE γ /D4/A0/parenleftbig/BF/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/BF/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/A0/parenleftbig/BF/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0 /A0/parenleftbig/BF/D4 /D6/D3/D2/CV/D7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BJ /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BE/BG± /BC. /BC/BJ± /BC. /BC/BG /BC. /BE/BG± /BC. /BC/BJ± /BC. /BC/BG/BC. /BE/BG± /BC. /BC/BJ± /BC. /BC/BG /BC. /BE/BG± /BC. /BC/BJ± /BC. /BC/BG/C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/BA/BA/BA /BC/BF /BV/C0/CA/CB νµ /CT/D1/D9/D0/D7/CX/D3/D2/B8 /BX /BP/BE/BJ /BZ/CT/CE /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /CA/CP /D6/CT /D3 /D6/CU /D3 /D6/CQ/CX/CS/CS/CT/D2 /D1/D3 /CS/CT/D7 /A0/parenleftbig/D4µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/D4µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/A0/parenleftbig/D4µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0 /A0/parenleftbig/D4µ /B7µ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BK /BB/A0/BT /D8/CT/D7/D8 /CU/D3 /D6 /D8/CW/CT /A1 /BV /BP/BD /DB /CT/CP/CZ /D2/CT/D9/D8/D6/CP/D0 /CR/D9/D6/D6/CT/D2/D8/BA /BT/D0/D0/D3 /DB /CT/CS /CQ /DD /CW/CX/CV/CW/CT/D6/B9/D3 /D6/CS/CT/D6 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CX/D2/D8/CT/D6/B9/CP/CR/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BF. /BG× /BD/BC− /BG< /BF. /BG× /BD/BC− /BG< /BF. /BG× /BD/BC− /BG< /BF. /BG× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE/A0/parenleftbig/A6−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/A6−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/A0/parenleftbig/A6−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0 /A0/parenleftbig/A6−µ /B7µ /B7/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ/BL /BB/A0/BT /D8/CT/D7/D8 /D3/CU /D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BJ. /BC× /BD/BC− /BG < /BJ. /BC× /BD/BC− /BG< /BJ. /BC× /BD/BC− /BG < /BJ. /BC× /BD/BC− /BG/BL/BC /BC /C3 /C7/BW /BT/C5/BT /BL/BH /BX/BI/BH/BF π−/CT/D1/D9/D0/D7/CX/D3/D2 /BI/BC/BC /BZ/CT/CE /A3 /B7/CR /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A3 /B7/CR /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/A3 /B7/CR /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB /A3 /B7/CR /BW/BX/BV/BT /CH/C8 /BT/CA/BT/C5/BX/CC/BX/CA/CB/CB/CT/CT /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/BU/CP /D6/DD /D3/D2 /BW/CT/CR/CP /DD/C8 /CP /D6/CP/D1/CT/D8/CT/D6/D7Ꜽ /CX/D2 /D8/CW/CT /D2/CT/D9/D8/D6/D3/D2 /C4/CX/D7/D8/CX/D2/CV/D7/BA α /BY /C7/CA /A3 /B7/CR→ /A3π /B7α /BY /C7/CA /A3 /B7/CR→ /A3π /B7α /BY /C7/CA /A3 /B7/CR→ /A3π /B7α /BY /C7/CA /A3 /B7/CR→ /A3π /B7/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BL/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BL/BD± /BC. /BD/BH /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BJ/BK± /BC. /BD/BI± /BC. /BD/BL /C4/C1/C6/C3 /BC/BI /BT /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE − /BC. /BL/BG± /BC. /BE/BD± /BC. /BD/BE /BG/BD/BG /BE/BE/BU/C1/CB/C0/BT/C1 /BL/BH /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BC. /BL/BI± /BC. /BG/BE /BT/C4/BU/CA/BX/BV/C0/CC /BL/BE /BT/CA/BZ /CT /B7/CT−≈ /BD/BC. /BG /BZ/CT/CE − /BD. /BD± /BC. /BG /BK/BI /BT /CE/BX/CA/CH /BL/BC /BU /BV/C4/BX/C7 /CT /B7/CT−≈ /BD/BC. /BI /BZ/CT/CE/BE/BE/BU/C1/CB/C0/BT/C1 /BL/BH /CP/CR/D8/D9/CP/D0/D0/DD /CV/CX/DA/CT/D7 α /BP− /BC. /BL/BG /B7/BC. /BE/BD − /BC. /BC/BI /B7/BC. /BD/BE − /BC. /BC/BI /B8 /CR/CW/D3/D4/D4/CX/D2/CV /D8/CW/CT /CT/D6/D6/D3 /D6/D7 /CP/D8 /D8/CW/CT /D4/CW/DD/D7/CX/CR/CP/D0/D0/CX/D1/CX/D8− /BD. /BC/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /CU/D3 /D6α≈− /BD. /BC/B8 /D7/D3/D1/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D7/CW/D3/D9/D0/CS /CV/CT/D8 /D9/D2/D4/CW/DD/D7/CX/CR/CP/D0 /DA/CP/D0/D9/CT/D7/B4α<− /BD. /BC/B5/B8 /CP/D2/CS /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CX/D2/CV /DB/CX/D8/CW /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D7/D9/CR/CW /DA/CP/D0/D9/CT/D7 /B4/D3 /D6/CT /D6 /D6 /D3 /D6/D7 /D8/CW/CP/D8/CT/DC/D8/CT/D2/CS /CQ /CT/D0/D3 /DB− /BD. /BC/B5 /D7/CW/D3/D9/D0/CS /D2/D3/D8 /CQ /CT /CR/CW/D3/D4/D4 /CT/CS/BA α /BY /C7/CA /A3 /B7/CR→ /A6 /B7π /BCα /BY /C7/CA /A3 /B7/CR→ /A6 /B7π /BCα /BY /C7/CA /A3 /B7/CR→ /A6 /B7π /BCα /BY /C7/CA /A3 /B7/CR→ /A6 /B7π /BC/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BG/BH± /BC. /BF/BD± /BC. /BC/BI − /BC. /BG/BH± /BC. /BF/BD± /BC. /BC/BI − /BC. /BG/BH± /BC. /BF/BD± /BC. /BC/BI − /BC. /BG/BH± /BC. /BF/BD± /BC. /BC/BI/BK/BL /BU/C1/CB/C0/BT/C1 /BL/BH /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 α /BY /C7/CA /A3 /B7/CR→ /A3/lscript /B7ν/lscript α /BY /C7/CA /A3 /B7/CR→ /A3/lscript /B7ν/lscript α /BY /C7/CA /A3 /B7/CR→ /A3/lscript /B7ν/lscript α /BY /C7/CA /A3 /B7/CR→ /A3/lscript /B7ν/lscript/CC/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CS/D3/D2/B3/D8 /CR/D3/DA/CT/D6 /D8/CW/CT /CR/D3/D1/D4/D0/CT/D8/CT /B4/D3 /D6 /D7/CP/D1/CT /CX/D2/CR/D3/D1/D4/D0/CT/D8/CT/B5 /C5 /B4 /A3/lscript /B7/B5 /D6/CP/D2/CV/CT/B8 /CQ/D9/D8/DB /CT /CP/DA/CT/D6/CP/CV/CT /D8/CW/CT/D1 /D8/D3/CV/CT/D8/CW/CT/D6 /CP/D2/DD/DB /CP /DD /BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BK/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BI± /BC. /BC/BG /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX − /BC. /BK/BI± /BC. /BC/BF± /BC. /BC/BE /BF/BE/BC/BD /BE/BF/C0/C1/C6/CB/C7/C6 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 − /BC. /BL/BD± /BC. /BG/BE± /BC. /BE/BH /BE/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BU /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• − /BC. /BK/BE /B7/BC. /BC/BL − /BC. /BC/BI /B7/BC. /BC/BI − /BC. /BC/BF /BJ/BC/BC /BE/BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BH /BV/C4/BX/BE /CB/CT/CT /C0/C1/C6/CB/C7/C6 /BC/BH − /BC. /BK/BL /B7/BC. /BD/BJ − /BC. /BD/BD /B7/BC. /BC/BL − /BC. /BC/BH /BF/BH/BC /BE/BI/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /BV/C4/BX/BE /CB/CT/CT /BV/CA/BT /CF/BY /C7/CA/BW /BL/BH /BD/BD/BL/BC /BD/BD/BL/BC/BD/BD/BL/BC /BD/BD/BL/BC/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /B7/CR /B8 /A3/CR /B4/BE/BH/BL/BH/B5 /B7 /BE/BF/C0/C1/C6/CB/C7/C6 /BC/BH /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3 /CA≡ /CU/BE /BB /CU/BD /CU/D3 /D6 /A3 /B7/CR→ /A3/CT /B7ν/CT /CT/DA/CT/D2/D8/D7 /D8/D3 /CQ /CT − /BC. /BF/BD± /BC. /BC/BH± /BC. /BC/BG /CP/D2/CS /D8/CW/CT /D4 /D3/D0/CT /D1/CP/D7/D7 /D8/D3 /CQ /CT /BE . /BE/BD± /BC. /BC/BK± /BC. /BD/BG /BZ/CT/CE/BB/CR /BE/B8 /CP/D2/CS /CU/D6/D3/D1/D8/CW/CT/D7/CT /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 α /B8 /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /D5 /BE/B8 /DB/CW/CT/D6/CT/angbracketleftbig/D5 /BE/angbracketrightbig/BP /BC/BA/BI/BJ /B4/BZ/CT/CE/BB/CR/B5 /BE/BA/BE/BG/BT/C4/BU/CA/BX/BV/C0/CC /BL/BG /BU /D9/D7/CT/D7 /A3/CT /B7/CP/D2/CS /A3µ /B7/CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BD . /BK/BH< /C5 /B4 /A3/lscript /B7/B5< /BE. /BE/BC/BZ/CT/CE/BA/BE/BH/BV/CA/BT /CF/BY /C7/CA/BW /BL/BH /D1/CT/CP/D7/D9/D6/CT/D7 /D8/CW/CT /CU/D3 /D6/D1/B9/CU/CP/CR/D8/D3 /D6 /D6/CP/D8/CX/D3 /CA≡ /CU/BE /BB /CU/BD /CU/D3 /D6 /A3 /B7/CR→ /A3/CT /B7ν/CT /CT/DA/CT/D2/D8/D7 /D8/D3/CQ/CT− /BC. /BE/BH± /BC. /BD/BG± /BC. /BC/BK /CP/D2/CS /CU/D6/D3/D1 /D8/CW/CX/D7 /CR/CP/D0/CR/D9/D0/CP/D8/CT/D7 α /B8 /CP/DA/CT/D6/CP/CV/CT/CS /D3/DA/CT/D6 /D5 /BE/B8/D8 /D3/CQ /CT/D8 /CW /CT /CP /CQ /D3 /DA /CT /BA/BE/BI/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BG /D9/D7/CT/D7 /A3/CT /B7/CT/DA/CT/D2/D8/D7/BA /A3 /B7/CR /B8 /A3−/CR /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /A3 /B7/CR /B8 /A3−/CR /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/A3 /B7/CR /B8 /A3−/CR /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB /A3 /B7/CR /B8 /A3−/CR /BV/C8 /B9/CE/C1/C7/C4/BT /CC/C1/C6/BZ /BW/BX/BV/BT /CH /BT/CB/CH/C5/C5/BX/CC/CA/C1/BX/CB/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3π /B7/B8 /A3−/CR→ /A3π−/CC/CW/CX/D7 /CX/D7 /DE/CT/D6/D3 /CX/CU /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BE/BG − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BE/BG − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BE/BG − /BC. /BC/BJ± /BC. /BD/BL± /BC. /BE/BG/C4/C1/C6/C3 /BC/BI /BT /BY /C7/BV/CB γ /BT/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT /B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT /B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT /B4α /B7 α /B5/BB/B4α− α /B5/CX /D2 /A3 /B7/CR→ /A3/CT /B7ν/CT /B8 /A3−/CR→ /A3/CT− ν/CT/CC/CW/CX/D7 /CX/D7 /DE/CT/D6/D3 /CX/CU /BV/C8 /CX/D7 /CR/D3/D2/D7/CT/D6/DA/CT/CS/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC± /BC. /BC/BF± /BC. /BC/BE /BC. /BC/BC± /BC. /BC/BF± /BC. /BC/BE/BC. /BC/BC± /BC. /BC/BF± /BC. /BC/BE /BC. /BC/BC± /BC. /BC/BF± /BC. /BC/BE/C0/C1/C6/CB/C7/C6 /BC/BH /BV/C4/BX/C7 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A3 /B7/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B7/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /B7/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /B7/CR /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CF /CT /CW/CP/DA/CT /D3/D1/CX/D8/D8/CT/CS /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CP/D8 /CW/CP/DA/CT /CQ /CT/CT/D2 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /D0/CP/D8/CT/D6 /CT/DC/D4 /CT/D6/B9/CX/D1/CT/D2/D8/D7/BA /CC/CW/CT /D3/D1/CX/D8/D8/CT/CS /D4/CP/D4 /CT/D6/D7 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0/CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/B8 /BD /C2/D9/D2/CT/B8 /C8 /CP /D6/D8 /C1 /C1/B5 /D3 /D6/CX /D2 /CT /CP /D6/D0/CX/CT/D6 /CT/CS/CX/D8/CX/D3/D2/D7/BA/BT /CD/BU/BX/CA/CC /BC/BJ/CD /C8/CA /BW/BJ/BH /BC/BH/BE/BC/BC/BE /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BI/BT /C8/C4 /BU/BI/BF/BG /BD/BI/BH /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CD/BU/BX/CA/CC/B8/BU /BC/BH/CB /C8/CA /BW/BJ/BE /BC/BH/BE/BC/BC/BI /BU/BA /BT/D9/CQ /CT/D6/D8 /CT/D8 /CP/D0/BA /B4/BU/BT/BU/BT/CA /BV/D3/D0/D0/CP/CQ/BA/B5/C0/C1/C6/CB/C7/C6 /BC/BH /C8/CA/C4 /BL/BG /BD/BL/BD/BK/BC/BD /C2/BA/CF/BA /C0/CX/D2/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BH/BY /C8/C4 /BU/BI/BE/BG /BE/BE /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BH/C3 /C8/C4 /BU/BI/BE/BG /BD/BI/BI /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BV/CA/C7/C6/C1/C6/B9/C0/BX/C6/BA/BA/BA /BC/BF /C8/CA /BW/BI/BJ /BC/BD/BE/BC/BC/BD /BW/BA /BV/D6/D3/D2/CX/D2/B9/C0/CT/D2/D2/CT/D7/D7/DD /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3/BT /CH/C1/CB/B9/CC/C7/C8 /BT/C3/BA/BA/BA /BC/BF /C8/C4 /BU/BH/BH/BH /BD/BH/BI /BT/BA /C3/CP /DD/CX/D7/B9/CC /D3/D4/CP/CZ/D7/D9 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /BV/C0/C7/CA/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BC/BE/BV /C8/C4 /BU/BH/BE/BG /BF/BF /C3/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/C3/BX/C3 /BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3 /BC/BE/BV /C8/CA/C4 /BK/BK /BD/BI/BD/BK/BC/BD /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C4/C1/C6/C3/BC/BE/BZ /C8/C4 /BU/BH/BG/BC /BE/BH /C2/BA/C5/BA /C4/CX/D2/CZ /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BY /C7/BV/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/C8/BW/BZ /BC/BE /C8/CA /BW/BI/BI /BC/BD/BC/BC/BC/BD /C3/BA /C0/CP/CV/CX/DB /CP /D6/CP /CT/D8 /CP/D0/BA/C3/CD/CB/C0/C6/C1/CA/BA/BA/BA /BC/BD /C8/CA/C4 /BK/BI /BH/BE/BG/BF /BT/BA /C3/D9/D7/CW/D2/CX/D6/CT/D2/CZ /D3 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /CB/BX/C4/BX/CG /BV/D3/D0/D0/CP/CQ/BA/B5/C5/BT/C0/C5/C7/C7/BW /BC/BD /C8/CA/C4 /BK/BI /BE/BE/BF/BE /BT/BA/C0/BA /C5/CP/CW/D1/D3 /D3 /CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C1/CC /BT/C4/BT /BC/BC /C8/C4 /BU/BG/BJ/BD /BG/BG/BL /BX/BA/C5/BA /BT/CX/D8/CP/D0/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BJ/BL/BD /BV/D3/D0/D0/CP/CQ/BA/B5/C2/BT/BY/BY/BX /BC/BC /C8/CA /BW/BI/BE /BC/BJ/BE/BC/BC/BH /BW/BA/BX/BA /C2/CP/AB/CT /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT/C5 /BL/BK /C8/CA /BW/BH/BJ /BG/BG/BI/BJ /C5/BA/CB/BA /BT/D0/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BI/BX /C8/CA/C8/C4 /BE/BJ/BI /BE/BE/BF /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/BX/CE /BL/BI /C2/C1/C6/CA/CA/BV /BF/B9/BJ/BJ /BF/BD /BT/BA/C6/BA /BT/D0/CT/CT/DA /CT/D8 /CP/D0/BA /B4/CB/CT/D6/D4/D9/CZ/CW/D3/DA /BX/CG /BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BI/BV /C8/CA /BW/BH/BF /CA/BD/BC/BD/BF /C2/BA/C8 /BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BH/BU /C8/C4 /BU/BF/BG/BE /BF/BL/BJ /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C5/C5/BT/CA /BL/BH /C8/CA/C4 /BJ/BG /BF/BH/BF/BG /CA/BA /BT/D1/D1/CP /D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/CB/C0/BT/C1 /BL/BH /C8/C4 /BU/BF/BH/BC /BE/BH/BI /C5/BA /BU/CX/D7/CW/CP/CX /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/CA/BT /CF/BY /C7/CA/BW /BL/BH /C8/CA/C4 /BJ/BH /BI/BE/BG /BZ/BA /BV/D6/CP /DB/CU/D3 /D6/CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/C3 /C7/BW /BT/C5/BT /BL/BH /C8/C4 /BU/BF/BG/BH /BK/BH /C3/BA /C3/D3 /CS/CP/D1/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BH/BF 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/B7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BU/C4/BX/BV/C0/C5/BT/C6 /BC/BF /C8/CA /BW/BI/BJ /BC/BJ/BG/BC/BF/BF /BT/BA/BX/BA /BU/D0/CT/CR/CW/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C2/C0/CD/B8 /BY/C4/C7/CA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /C8/C4 /BU/BG/BC/BE /BE/BC/BJ /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BI /C8/C4 /BU/BF/BI/BH /BG/BI/BD /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BW /CF /BT/CA/BW/CB /BL/BH /C8/CA/C4 /BJ/BG /BF/BF/BF/BD /C3/BA/CF/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5 /A3/CR /B4/BE/BI/BE/BH/B5 /B7 /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BF /BE−/B5 /CB/D8/CP/D8/D9/D7/BM ∗∗∗/CB/CT/CT/D2 /CX/D2 /A3 /B7/CRπ /B7π−/CQ/D9/D8 /D2/D3/D8 /CX/D2 /A3 /B7/CRπ /BC/D7/D3 /D8/CW/CX/D7 /CX/D7 /CX/D2/CS/CT/CT/CS /CP/D2 /CT/DC/CR/CX/D8/CT/CS /A3 /B7/CR/D6 /CP /D8 /CW /CT /D6/D8 /CW /CP /D2/CP /A6 /B7/CR /BA /CC/CW/CT /D7/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD /CW/CP/D7 /D2/D3/D8 /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS /CQ/D9/D8 /CX/D7/CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /BF/BB/BE−/BM /D8/CW/CX/D7 /CX/D7 /D4 /D6/CT/D7/D9/D1/CP/CQ/D0/DD /D8/CW/CT /CR/CW/CP /D6/D1 /CR/D3/D9/D2/D8/CT/D6/D4/CP /D6/D8 /D3/CU/D8/CW/CT /D7/D8/D6/CP/D2/CV/CT /A3 /B4/BD/BH/BE/BC/B5 /BA /A3/CR /B4/BE/BI/BE/BH/B5 /B7/C5/BT/CB/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/C5/BT/CB/CB/A3/CR /B4/BE/BI/BE/BH/B5 /B7/C5/BT/CB/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/C5/BT/CB/CB/CC/CW/CT /D1/CP/D7/D7 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /A3/CR /B4/BE/BI/BE/BH/B5 /B7/DF /A3 /B7/CR /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/B9/D1/CT/D2/D8/D7 /CQ /CT/D0/D3 /DB/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BI/BE/BK. /BD± /BC. /BI /C7/CD/CA /BY/C1/CC /BE/BI/BE/BK. /BD± /BC. /BI /C7/CD/CA /BY/C1/CC/BE/BI/BE/BK. /BD± /BC. /BI/C7 /CD /CA/BY /C1 /CC /BE/BI/BE/BK. /BD± /BC. /BI/C7 /CD /CA/BY /C1 /CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BH/BA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BI/BE/BI. /BI± /BC. /BH± /BD. /BH /BG/BE± /BL /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BY /BT/CA/BZ /CB/CT/CT /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /A3/CR /B4/BE/BI/BE/BH/B5 /B7− /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A3/CR /B4/BE/BI/BE/BH/B5 /B7− /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/A3/CR /B4/BE/BI/BE/BH/B5 /B7− /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A3/CR /B4/BE/BI/BE/BH/B5 /B7− /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BG/BD. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC /BF/BG/BD. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC/BF/BG/BD. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC /BF/BG/BD. /BJ± /BC. /BI /C7/CD/CA /BY/C1/CC/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA/BI /BA/BF/BG/BD. /BJ± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BD. /BJ± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF/BG/BD. /BJ± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF/BG/BD. /BJ± /BC. /BI/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU /BD /BA/BI /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BF/BG/BE. /BD± /BC. /BH± /BC. /BH /BH/BD /BT/C4/BU/CA/BX/BV/C0/CC /BL/BJ /BT/CA/BZ /CT /B7/CT−≈ /BD/BC /BZ/CT/CE/BF/BG/BE. /BE± /BC. /BE± /BC. /BH /BE/BG/BH± /BD/BL /BX/BW /CF /BT/CA/BW/CB /BL/BH /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BH/BZ /CT /CE/BF/BG/BC. /BG± /BC. /BI± /BC. /BF /BG/BC± /BL /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BG /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP /BE/BE/BC /BZ/CT/CE WEIGHTED AVERAGE 341.7 ±0.6 (Error scaled by 1.6) Values above of weighted average, error, and scale factor are based upon the data in this ideogram only. They are not neces- sarily the same as our ‘best’ values, obtained from a least-squares constrained fit utilizing measurements of other (related) quantities as additional information. FRABETTI 94 E687 3.5EDWARDS 95 CLE2 1.0ALBRECHT 97 ARG 0.4χ2 4.9 (Confidence Level = 0.085) 338 340 342 344 346 348/D1/A3/CR /B4/BE/BI/BE/BH/B5 /B7− /D1/A3 /B7/CR /A3/CR /B4/BE/BI/BE/BH/B5 /B7/CF/C1/BW/CC/C0 /A3/CR /B4/BE/BI/BE/BH/B5 /B7/CF/C1/BW/CC/C0/A3/CR /B4/BE/BI/BE/BH/B5 /B7/CF/C1/BW/CC/C0 /A3/CR /B4/BE/BI/BE/BH/B5 /B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BL< /BD. /BL< /BD. /BL< /BD. /BL/BL/BC /BE/BG/BH± /BD/BL /BX/BW /CF /BT/CA/BW/CB /BL/BH /BV/C4/BX/BE /CT /B7/CT−≈ /BD/BC. /BH/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BE /BL/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BF /BY /BT/CA/BZ /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3/CR /B4/BE/BI/BE/BH/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A3 /B7/CRππ /CP/D2/CS /CX/D8/D7 /D7/D9/CQ/D1/D3 /CS/CT /A6 /B4/BE/BG/BH/BH/B5 π /CP /D6/CT /D8/CW/CT /D3/D2/D0/DD /D7/D8/D6/D3/D2/CV /CS/CT/CR/CP /DD/D7 /CP/D0/D0/D3 /DB /CT/CS /D8/D3/CP/D2 /CT/DC/CR/CX/D8/CT/CS /A3 /B7/CR /CW/CP/DA/CX/D2/CV /D8/CW/CX/D7 /D1/CP/D7/D7/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /A3 /B7/CRπ /B7π−/CJ /CP /CL≈ /BI/BJ/B1/A0/BE /A6/CR /B4/BE/BG/BH/BH/B5 /B7/B7π−< /BH /BL/BC/B1/A0/BF /A6/CR /B4/BE/BG/BH/BH/B5 /BCπ /B7< /BH /BL/BC/B1/A0/BG /A3 /B7/CRπ /B7π−/BF /B9 /CQ/D3/CS /DD /D0/CP /D6/CV/CT/A0/BH /A3 /B7/CRπ /BC/CJ /CQ /CL /D2/D3/D8 /D7/CT/CT/D2/A0/BI /A3 /B7/CRγ /D2/D3/D8 /D7/CT/CT/D2/CJ /CP /CL /BT/D7/D7/D9/D1/CX/D2/CV /CX/D7/D3/D7/D4/CX/D2 /CR/D3/D2/D7/CT/D6/DA/CP/D8/CX/D3/D2/B8 /D7/D3 /D8/CW/CP/D8 /D8/CW/CT /D3/D8/CW/CT/D6 /D8/CW/CX/D6/CS /CX/D7 /A3 /B7/CRπ /BCπ /BC/BA/CJ /CQ /CL /BT /D8/CT/D7/D8 /D8/CW/CP/D8 /D8/CW/CT /CX/D7/D3/D7/D4/CX/D2 /CX/D7 /CX/D2/CS/CT/CT/CS /BC/B8 /D7/D3 /D8/CW/CP/D8 /D8/CW/CT /D4/CP /D6/D8/CX/CR/D0/CT /CX/D7 /CX/D2/CS/CT/CT/CS /CP /A3 /B7/CR /BA /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3/CR /B4/BE/BI/BE/BH/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3/CR /B4/BE/BI/BE/BH/B5 /B7/BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A6/CR /B4/BE/BG/BH/BH/B5 /B7/B7π−/parenrightbig/BB/A0/parenleftbig/A3 /B7/CRπ /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6/CR /B4/BE/BG/BH/BH/B5 /B7/B7π−/parenrightbig/BB/A0/parenleftbig/A3 /B7/CRπ /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6/CR /B4/BE/BG/BH/BH/B5 /B7/B7π−/parenrightbig/BB/A0/parenleftbig/A3 /B7/CRπ /B7π−/parenrightbig/A0/BE /BB/A0/BD /A0/parenleftbig/A6/CR /B4/BE/BG/BH/BH/B5 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/BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CB/A6/CR /B4/BE/BG/BH/BH/B5 − /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CB /A6/CR /B4/BE/BG/BH/BH/B5 − /A3 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CB/D1/A6 /B7/B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/B7/CR− /D1/A3 /B7/CR/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BJ. /BH/BI± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD/BI/BJ. /BH/BI± /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BD/BI/BJ. /BH/BI± /BC. /BD/BD /C7/CD/CA /BY/C1/CC /BD/BI/BJ. /BH/BI± /BC. /BD/BD /C7/CD/CA /BY/C1/CC/BD/BI/BJ. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BI/BJ. /BH/BJ± /BC. /BD/BF /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BI/BJ. /BG± /BC. /BD± /BC. /BE /BE/CZ /BT/CA/CC/CD/CB/C7 /BC/BE /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BI/BJ. /BF/BH± /BC. /BD/BL± /BC. /BD/BE /BG/BI/BD /C4/C1/C6/C3 /BC/BC /BV /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ /BD/BK/BC /BZ/CT/CE/BD/BI/BJ. /BJ/BI± /BC. /BE/BL± /BC. /BD/BH /BD/BE/BE /BT/C1/CC /BT/C4/BT /BL/BI /BU /BX/BJ/BL/BD π−/C6 /B8 /BH/BC/BC /BZ/CT/CE/BD/BI/BJ. /BI± /BC. /BI± /BC. /BI /BH/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BI /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ≈ /BE/BE/BC /BZ/CT/CE/BD/BI/BK. /BE± /BC. /BF± /BC. /BE /BD/BE/BI /BV/CA/BT /CF/BY /C7/CA/BW /BL/BF /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BD/BI/BJ. /BK± /BC. /BG± /BC. /BF /BH/BG /BU/C7 /CF /BV/C7/BV/C3 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BI/BK. /BE± /BC. /BH± /BD. /BI /BL/BE /BT/C4/BU/CA/BX/BV/C0/CC /BK/BK /BW /BT/CA/BZ /CT /B7/CT−/BD/BC /BZ/CT/CE/BD/BI/BJ. /BG± /BC. /BH± /BE. /BC /BG/BI /BW/C1/BX/CB/BU/CD/CA/BZ /BK/BJ /CB/C8/BX/BV /D2 /BT∼ /BI/BC/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BJ ± /BD /BE /C2/C7/C6/BX/CB /BK/BJ /C0/BU/BV ν /D4 /CX/D2 /BU/BX/BU/BV/BD/BI/BI ± /BD /BD /BU/C7/CB/BX/CC/CC/C1 /BK/BE /C0/BU/BV /CB/CT/CT /C2/C7/C6/BX/CB /BK/BJ/BD/BI/BK ± /BF /BI /BU/BT/C4 /CC /BT /CH /BJ/BL /C0/C4/BU/BV ν /C6/CT/B9/C0 /CX/D2 /BD/BH/B9/CU/D8/BD/BI/BI ± /BD/BH /BD /BV/BT/CI/CI/C7/C4/C1 /BJ/BH /C0/BU/BV ν /D4 /CX/D2 /BU/C6/C4 /BJ/B9/CU/D8 /BD/BD/BL/BF /BD/BD/BL/BF/BD/BD/BL/BF /BD/BD/BL/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A6/CR /B4/BE/BG/BH/BH/B5 /B8 /A6/CR /B4/BE/BH/BE/BC/B5 /D1/A6 /B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/CR− /D1/A3 /B7/CR /D1/A6 /B7/CR− /D1/A3 /B7/CR/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BI/BI. /BG± /BC. /BG /C7/CD/CA /BY/C1/CC /BD/BI/BI. /BG± /BC. /BG /C7/CD/CA 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/D1/A6/CR /B4/BE/BK/BC/BC/B5 /B7− /D1/A3 /B7/CR /D1/A6/CR /B4/BE/BK/BC/BC/B5 /B7− /D1/A3 /B7/CR /D1/A6/CR /B4/BE/BK/BC/BC/B5 /B7− /D1/A3 /B7/CR/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BC/BH /B7/BD /BG − /BH /C7/CD/CA /BY/C1/CC /BH/BC/BH /B7/BD /BG − /BH /C7/CD/CA /BY/C1/CC/BH/BC/BH /B7/BD /BG − /BH /C7/CD/CA /BY/C1/CC /BH/BC/BH /B7/BD /BG − /BH /C7/CD/CA /BY/C1/CC/BH/BC/BH. /BG /B7 /BH. /BK − /BG. /BI /B7/BD /BE. /BG − /BE. /BC /BH/BC/BH. /BG /B7 /BH. /BK − /BG. /BI /B7/BD /BE. /BG − /BE. /BC /BH/BC/BH. /BG /B7 /BH. /BK − /BG. /BI /B7/BD /BE. /BG − /BE. /BC /BH/BC/BH. /BG /B7 /BH. /BK − /BG. /BI /B7/BD /BE. /BG − /BE. /BC /BD/BH/BG/BC /B7 /BD/BJ/BH/BC − /BD/BC/BH/BC /C5/C1/CI/CD/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/D1/A6/CR /B4/BE/BK/BC/BC/B5 /BC− /D1/A3 /B7/CR /D1/A6/CR /B4/BE/BK/BC/BC/B5 /BC− /D1/A3 /B7/CR /D1/A6/CR /B4/BE/BK/BC/BC/B5 /BC− /D1/A3 /B7/CR /D1/A6/CR /B4/BE/BK/BC/BC/B5 /BC− /D1/A3 /B7/CR/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BD/BH /B7/BG − /BJ /C7/CD/CA /BY/C1/CC /BH/BD/BH /B7/BG − /BJ /C7/CD/CA /BY/C1/CC/BH/BD/BH /B7/BG − /BJ /C7/CD/CA /BY/C1/CC /BH/BD/BH /B7/BG − /BJ /C7/CD/CA /BY/C1/CC/BH/BD/BH. /BG /B7/BF. /BE − /BF. /BD /B7/BE. /BD − /BI. /BC /BH/BD/BH. /BG /B7/BF. /BE − /BF. /BD /B7/BE. /BD − /BI. /BC /BH/BD/BH. /BG /B7/BF. /BE − /BF. /BD /B7/BE. /BD − /BI. /BC /BH/BD/BH. /BG /B7/BF. /BE − /BF. /BD /B7/BE. /BD − /BI. /BC /BE/BE/BG/BC /B7 /BD/BF/BC/BC − /BJ/BG/BC /C5/C1/CI/CD/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A6/CR /B4/BE/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CB /A6/CR /B4/BE/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CB/A6/CR /B4/BE/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CB /A6/CR /B4/BE/BK/BC/BC/B5 /CF/C1/BW/CC/C0/CB/A6/CR /B4/BE/BK/BC/BC/B5 /B7/B7/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /B7/B7/CF/C1/BW/CC/C0/A6/CR /B4/BE/BK/BC/BC/B5 /B7/B7/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /B7/B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BJ/BH /B7/BD /BK − /BD/BF /B7/BD /BE − /BD/BD /BJ/BH /B7/BD /BK − /BD/BF /B7/BD /BE − /BD/BD /BJ/BH /B7/BD /BK − /BD/BF /B7/BD /BE − /BD/BD /BJ/BH /B7/BD /BK − /BD/BF /B7/BD /BE − /BD/BD /BE/BK/BD/BC /B7 /BD/BC/BL/BC − /BJ/BJ/BH /C5/C1/CI/CD/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/A6/CR /B4/BE/BK/BC/BC/B5 /B7/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /B7/CF/C1/BW/CC/C0/A6/CR /B4/BE/BK/BC/BC/B5 /B7/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /B7/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BE /B7/BF /BJ − /BE/BF /B7/BH /BE − /BF/BK /BI/BE /B7/BF /BJ − /BE/BF /B7/BH /BE − /BF/BK /BI/BE /B7/BF /BJ − /BE/BF /B7/BH /BE − /BF/BK /BI/BE /B7/BF /BJ − /BE/BF /B7/BH /BE − /BF/BK /BD/BH/BG/BC /B7 /BD/BJ/BH/BC − /BD/BC/BH/BC /C5/C1/CI/CD/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A6/CR /B4/BE/BK/BC/BC/B5 /BC/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /BC/CF/C1/BW/CC/C0/A6/CR /B4/BE/BK/BC/BC/B5 /BC/CF/C1/BW/CC/C0 /A6/CR /B4/BE/BK/BC/BC/B5 /BC/CF/C1/BW/CC/C0/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BI/BD /B7/BD /BK − /BD/BF /B7/BE /BE − /BD/BF /BI/BD /B7/BD /BK − /BD/BF /B7/BE /BE − /BD/BF /BI/BD /B7/BD /BK − /BD/BF /B7/BE /BE − /BD/BF /BI/BD /B7/BD /BK − /BD/BF /B7/BE /BE − /BD/BF /BE/BE/BG/BC /B7 /BD/BF/BC/BC − /BJ/BG/BC /C5/C1/CI/CD/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−≈ /A7 /B4/BG /CB /B5 /A6/CR /B4/BE/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6/CR /B4/BE/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A6/CR /B4/BE/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A6/CR /B4/BE/BK/BC/BC/B5 /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3 /B7/CRπ /D7/CT/CT/D2 /A6/CR /B4/BE/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6/CR /B4/BE/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6/CR /B4/BE/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6/CR /B4/BE/BK/BC/BC/B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/C5/C1/CI/CD/C3 /BC/BH /C8/CA/C4 /BL/BG /BD/BE/BE/BC/BC/BE /CA/BA /C5/CX/DE/D9/CZ /CT/D8 /CP/D0/BA /B4/BU/BX/C4/C4/BX /BV/D3/D0/D0/CP/CQ/BA/B5 /A4 /B7/CR /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM ∗∗∗/BT/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0/B8 /D8/CW/CT /A4 /B7/CR /B4/D5/D9/CP /D6/CZ /CR/D3/D2/D8/CT/D2/D8 /D9/D7/CR /B5 /CP/D2/CS/A4 /BC/CR /CU/D3 /D6/D1 /CP/D2 /CX/D7/D3/D7/D4/CX/D2 /CS/D3/D9/CQ/D0/CT/D8/B8 /CP/D2/CS /D8/CW/CT /D7/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD /D3/D9/CV/CW/D8 /D8/D3 /CQ /CT /C2 /C8/BP/BD/BB/BE /B7/BA /C6/D3/D2/CT /D3/CU /C1 /B8 /C2 /B8/D3 /D6 /C8 /CW/CP/D7 /CP/CR/D8/D9/CP/D0/D0/DD /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /A4 /B7/CR /C5/BT/CB/CB /A4 /B7/CR /C5/BT/CB/CB/A4 /B7/CR /C5/BT/CB/CB /A4 /B7/CR /C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /D8/CW/CT /A4 /B7/CR /CP/D2/CS /A4 /BC/CR /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BI/BJ. /BL± /BC. /BG /C7/CD/CA /BY/C1/CC /BE/BG/BI/BJ. /BL± /BC. /BG /C7/CD/CA /BY/C1/CC/BE/BG/BI/BJ. /BL± /BC. /BG /C7/CD/CA /BY/C1/CC /BE/BG/BI/BJ. /BL± /BC. /BG /C7/CD/CA /BY/C1/CC/BE/BG/BI/BJ. /BI /B7 /BC. /BG − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BJ. /BI /B7 /BC. /BG − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BI/BJ. /BI /B7 /BC. /BG − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BI/BJ. /BI /B7 /BC. /BG − /BD. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BI/BK. /BD± /BC. /BG /B7 /BC. /BE − /BD. /BG /BG/BL/BH/BC± /BE/BK/BI /BD/C4/BX/CB/C1/BT/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−/B8 /A7 /B4/BG /CB /B5/BE/BG/BI/BH. /BK± /BD. /BL± /BE. /BH /BL/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP/BE /BE /BC /BZ /CT /CE/BE/BG/BI/BJ. /BC± /BD. /BI± /BE. /BC /BD/BG/BJ /BX/BW /CF /BT/CA/BW/CB /BL/BI /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BE/BG/BI/BH. /BD± /BF. /BI± /BD. /BL /BF/BC /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BY /BT/CA/BZ /CT /B7/CT−/CP/D8 /A7 /B4/BG /CB /B5/BE/BG/BI/BJ ± /BF± /BG /BE/BF /BT/C4/BT/C5 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BI/BZ /CT /CE/BE/BG/BI/BI. /BH± /BE. /BJ± /BD. /BE /BH /BU/BT/CA/C4/BT /BZ /BK/BL /BV /BT /BV/BV/C5 π−/BV/D9 /BE/BF/BC /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BI/BG. /BG± /BE. /BC± /BD. /BG /BF/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BU /BX/BI/BK/BJ /CB/CT/CT /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK/BE/BG/BH/BL ± /BH± /BF/BC /BH/BI /BE/BV/C7/CC/BX/CD/CB /BK/BJ /CB/C8/BX/BV /D2 /BT/similarequal /BI/BC/BC /BZ/CT/CE/BE/BG/BI/BC ± /BE/BH /BK/BE /BU/C1/BT /BZ/C1 /BK/BF /CB/C8/BX/BV /A6−/BU/CT /BD/BF/BH /BZ/CT/CE/BD/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/DB /CP/D7 /B4/DB/D6/D3/D2/CV/D0/DD/B5 /CV/CX/DA/CT/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /DB /CP /DD /D6/D3/D9/D2/CS /CX/D2 /C4/BX/CB/C1/BT/C3 /BC/BH/BN /D7/CT/CT /D8/CW/CT/CT/D6/D6/CP/D8/D9/D1/BA/BE/BT/D0/D8/CW/D3/D9/CV/CW /BV/C7/CC/BX/CD/CB /BK/BJ /CR/D0/CP/CX/D1/D7 /D8/D3 /CP/CV/D6/CT/CT /DB /CT/D0/D0 /DB/CX/D8/CW /BU/C1/BT /BZ/C1 /BK/BF /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /CP/D2/CS /DB/CX/CS/D8/CW/B8 /D8/CW/CT/D6/CT/CP/D4/D4 /CT/CP /D6/D7 /D8/D3 /CQ /CT /CP /CS/CX/D7/CR/D6/CT/D4/CP/D2/CR/DD /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D8 /DB /D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BU/C1/BT /BZ/C1 /BK/BF /D7/CT/CT/D7 /CP /D7/CX/D2/CV/D0/CT /D4 /CT/CP/CZ/B4/D7/D8/CP/D8/CT/CS /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /CP/CQ /D3/D9/D8 /BI /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/B5 /CX/D2 /D8/CW/CT /A3/C3−π /B7π /B7/D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1/BA/BV/C7/CC/BX/CD/CB /BK/BJ /D7/CT/CT/D7 /D8 /DB /D3 /D4 /CT/CP/CZ/D7 /CX/D2 /D8/CW/CT /D7/CP/D1/CT /D7/D4 /CT/CR/D8/D6/D9/D1/B8 /D3/D2/CT /CP/D8 /D8/CW/CT /A4 /B7/CR /D1/CP/D7/D7/B8 /D8/CW/CT /D3/D8/CW/CT/D6 /BJ/BH/C5/CT/CE /D0/D3 /DB /CT/D6/BA /CC/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /CP/D8/D8/D6/CX/CQ/D9/D8/CT/CS /D8/D3 /A4 /B7/CR→ /A6 /BC/C3−π /B7π /B7→ /B4 /A3γ /B5 /C3−π /B7π /B7/B8/DB/CX/D8/CW /D8/CW/CT γ /D9/D2/D7/CT/CT/D2/BA /CC/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /D8/CW/CT /CS/D3/D9/CQ/D0/CT /D4 /CT/CP/CZ /CX/D7 /D7/D8/CP/D8/CT/CS /D8/D3 /CQ /CT /BH/BA/BH/D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/BU/D9/D8 /D8/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /CP/D2/DD /D8/D6/CP/CR/CT /D3/CU /CP /D0/D3 /DB /CT/D6 /D4 /CT/CP/CZ /CX/D2 /BU/C1/BT /BZ/C1 /BK/BF /D7/CT/CT/D1/D7 /D8/D3/D9/D7 /D8/D3 /D8/CW/D6/D3 /DB /CX/D2/D8/D3 /D5/D9/CT/D7/D8/CX/D3/D2 /D8/CW/CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D0/D3 /DB /CT/D6 /D4 /CT/CP/CZ /D3/CU /BV/C7/CC/BX/CD/CB /BK/BJ/BA /A4 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A4 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX/A4 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A4 /B7/CR /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG/BG/BE± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG/BE± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BG/BG/BE± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BG/BG/BE± /BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6/D3 /CU/BD /BA/BF /BA /CB/CT/CT /D8/CW/CT /CX/CS/CT/D3/CV/D6/CP/D1 /CQ /CT/D0/D3 /DB/BA/BH/BC/BF± /BG/BJ± /BD/BK /BE/BH/BC /C5/BT/C0/C5/C7/C7/BW /BC/BE /BV/C4/BX/BE /CT /B7/CT−≈ /A7 /B4/BG /CB /B5/BG/BF/BL± /BE/BE± /BL /BH/BF/BE /C4/C1/C6/C3 /BC/BD /BW /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 /BXγ≈ /BD/BK/BC /BZ/CT/CE/BF/BG/BC /B7 /BJ/BC − /BH/BC± /BE/BC /BH/BI /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP /BE/BE/BC /BZ/CT/CE/BG/BC/BC /B7/BD /BK /BC − /BD/BE/BC± /BD/BC/BC /BD/BC/BE /BV/C7/CC/BX/CD/CB /BK/BJ /CB/C8/BX/BV /D2 /BT/similarequal /BI/BC/BC /BZ/CT/CE/BG/BK/BC /B7/BE /BD /BC − /BD/BH/BC /B7/BE /BC /BC − /BD/BC/BC /BH/BF /BU/C1/BT /BZ/C1 /BK/BH /BV /CB/C8/BX/BV /A6−/BU/CT /BD/BF/BH /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BG/BD/BC /B7/BD /BD /BC − /BK/BC± /BE/BC /BF/BC /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BU /BX/BI/BK/BJ /CB/CT/CT /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK/BE/BC/BC /B7/BD /BD /BC − /BI/BC /BI /BU/BT/CA/C4/BT /BZ /BK/BL /BV /BT /BV/BV/C5 π−/B4 /C3−/B5 /BV/D9 /BE/BF/BC /BZ/CT/CE /BD/BD/BL/BH /BD/BD/BL/BH/BD/BD/BL/BH /BD/BD/BL/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A4 /B7/CR WEIGHTED AVERAGE 442±26 (Error scaled by 1.3) BIAGI 85C SPECCOTEUS 87 SPECFRABETTI 98 E687 2.0LINK 01D FOCS 0.0MAHMOOD 02 CLE2 1.5χ2 3.4 (Confidence Level = 0.178) 0 200 400 600 800 1000/A4 /B7/CR /D1/CT/CP/D2 /D0/CX/CU/CT /A4 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/A4 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB /A4 /B7/CR /BW/BX/BV/BT /CH /C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA/C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /A4−π /B7π /B7/BA /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /A4−π /B7π /B7/BA/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /A4−π /B7π /B7/BA /CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /A4−π /B7π /B7/BA/BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7/BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7/A0/BD /D4/C3 /BC/CB /C3 /BC/CB /CJ /CP /CL /BC. /BC/BK/BJ± /BC. /BC/BE/BE/A0/BE /A3 /C3 /BCπ /B7/DG/A0/BF /A6 /B4/BD/BF/BK/BH/B5 /B7 /C3 /BC/CJ /CP/B8/CQ /CL /BD. /BC± /BC. /BH/A0/BG /A3/C3−π /B7π /B7/CJ /CP /CL /BC. /BF/BE/BF± /BC. /BC/BF/BF/A0/BH /A3 /C3∗/B4/BK/BL/BE/B5 /BCπ /B7/CJ /CP/B8/CQ /CL< /BC. /BE /BL/BC/B1/A0/BI /A6 /B4/BD/BF/BK/BH/B5 /B7/C3−π /B7/CJ /CP/B8/CQ /CL< /BC. /BF /BL/BC/B1/A0/BJ /A6 /B7/C3−π /B7/CJ /CP /CL /BC. /BL/BG± /BC. /BD/BD/A0/BK /A6 /B7 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /CP/B8/CQ /CL /BC. /BK/BD± /BC. /BD/BH/A0/BL /A6 /BC/C3−π /B7π /B7/CJ /CP /CL /BC. /BE/BL± /BC. /BD/BI/A0/BD/BC /A4 /BCπ /B7/CJ /CP /CL /BC. /BH/BH± /BC. /BD/BI/A0/BD/BD /A4−π /B7π /B7/CJ /CP /CL /BW/BX/BY/C1/C6/BX/BW /BT/CB /BD/A0/BD/BE /A4 /B4/BD/BH/BF/BC/B5 /BCπ /B7/CJ /CP/B8/CQ /CL< /BC. /BD /BL/BC/B1/A0/BD/BF /A4 /BCπ /B7π /BC/CJ /CP /CL /BE. /BF/BG± /BC. /BI/BK/A0/BD/BG /A4 /BCπ /B7π /B7π−/CJ /CP /CL /BD. /BJ/BG± /BC. /BH/BC/A0/BD/BH /A4 /BC/CT /B7ν/CT /CJ /CP /CL /BE. /BF /B7/BC. /BJ − /BC. /BL/A0/BD/BI Ꜳ−/C3 /B7π /B7/CJ /CP /CL /BC. /BC/BJ± /BC. /BC/BG/BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7/BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/CT/CR/CP /DD/D7/A0/BD/BJ /D4/C3−π /B7/CJ /CP /CL /BC. /BE/BD± /BC. /BC/BF/A0/BD/BK /D4 /C3∗/B4/BK/BL/BE/B5 /BC/CJ /CP/B8/CQ /CL /BC. /BD/BE± /BC. /BC/BE/A0/BD/BL /A6 /B7/C3 /B7/C3−/CJ /CP /CL /BC. /BD/BH± /BC. /BC/BJ/A0/BE/BC /A6 /B7φ /CJ /CP/B8/CQ /CL< /BC. /BD/BD /BL/BC/B1/A0/BE/BD /A4 /B4/BD/BI/BL/BC/B5 /BC/C3 /B7/B8 /A4 /B4/BD/BI/BL/BC/B5 /BC→/A6 /B7/C3− /CJ /CP /CL< /BC. /BC/BH /BL/BC/B1/CJ /CP /CL /C6/D3 /CP/CQ/D7/D3/D0/D9/D8/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CW/CP/DA/CT /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /CC/CW/CT /DA/CP/D0/D9/CT /CW/CT/D6/CT /CX/D7/D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /A4−π /B7π /B7/BA/CJ /CQ /CL/CC /CW /CX /D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D0/D0 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /AC/D2/CP/D0/B9/D7/D8/CP/D8/CT/D6/CT/D7/D3/D2/CP/D2/CR/CT/BA /A4 /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4 /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4 /B7/CR /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /BV/CP/CQ/CX/CQ/CQ /D3/B9/CU/CP/DA/D3 /D6/CT/CS /B4 /CB /BP− /BE/B5 /CS/CT/CR/CP /DD/D7 /A0/parenleftbig/D4/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BD /BB/A0/BD/BD /A0/parenleftbig/D4/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BD /BB/A0/BD/BD /A0/parenleftbig/D4/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BD /BB/A0/BD/BD /A0/parenleftbig/D4/C3 /BC/CB /C3 /BC/CB/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BD /BB/A0/BD/BD/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BJ± /BC. /BC/BD/BI± /BC. /BC/BD/BG /BC. /BC/BK/BJ± /BC. /BC/BD/BI± /BC. /BC/BD/BG/BC. /BC/BK/BJ± /BC. /BC/BD/BI± /BC. /BC/BD/BG /BC. /BC/BK/BJ± /BC. /BC/BD/BI± /BC. /BC/BD/BG/BD/BI/BK± /BE/BJ /C4/BX/CB/C1/BT/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−/B8 /A7 /B4/BG /CB /B5/A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BF /BB/A0/BD/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BF /BB/A0/BD/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BF /BB/A0/BD/BD /A0/parenleftbig/A6 /B4/BD/BF/BK/BH/B5 /B7 /C3 /BC/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BF /BB/A0/BD/BD/CD/D2/D7/CT/CT/D2 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /D8/CW/CT /A6 /B4/BD/BF/BK/BH/B5 /B7/CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BC/BC± /BC. /BG/BL± /BC. /BE/BG /BD. /BC/BC± /BC. /BG/BL± /BC. /BE/BG/BD. /BC/BC± /BC. /BG/BL± /BC. /BE/BG /BD. /BC/BC± /BC. /BG/BL± /BC. /BE/BG/BE/BC /C4/C1/C6/C3 /BC/BF /BX /BY /C7/BV/CB < /BD. /BJ/BE/B8 /BL/BC/B1 /BV/C4/A0/parenleftbig/A3/C3−π /B7π /B7/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BG /BB/A0/BD/BD /A0/parenleftbig/A3/C3−π /B7π /B7/parenrightbig/BB/A0/parenleftbig/A4−π /B7π /B7/parenrightbig/A0/BG /BB/A0/BD/BD /A0/parenleftbig/A3/C3−π /B7π /B7/parenrightbig/BB/A0/parenleftbig/A4−π 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/BV/D3/D0/D0/CP/CQ/BA/B5/BU/BX/CA/BZ/BY/BX/C4/BW /BL/BI /C8/C4 /BU/BF/BI/BH /BG/BF/BD /CC/BA /BU/CT/D6/CV/CU/CT/D0/CS /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BX/BW /CF /BT/CA/BW/CB /BL/BI /C8/C4 /BU/BF/BJ/BF /BE/BI/BD /C3/BA/CF/BA /BX/CS/DB /CP /D6/CS/D7 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BH/BU /C8/CA/C4 /BJ/BG /BF/BD/BD/BF /C2/BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/D0/D7/D3 /C8/CA/C4 /BJ/BH /BG/BD/BH/BH /B4/CT/D6/D6/CP/D8/D9/D1/B5 /C2/BA /BT/D0/CT/DC/CP/D2/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /CE/BX/CA/CH /BL/BH /C8/CA/C4 /BJ/BH /BG/BF/BI/BG /C8 /BA /BT/DA/CT/D6/DD /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF/BU /C8/CA/C4 /BJ/BC /BD/BF/BK/BD /C8 /BA/C4/BA /BY /D6/CP/CQ /CT/D8/D8/CX /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BI/BK/BJ /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/CA/BX/BV/C0/CC /BL/BC/BY /C8/C4 /BU/BE/BG/BJ /BD/BE/BD /C0/BA /BT/D0/CQ /D6/CT/CR/CW/D8 /CT/D8 /CP/D0/BA /B4/BT/CA/BZ/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BT/C5 /BK/BL /C8/C4 /BU/BE/BE/BI /BG/BC/BD /C5/BA/CB/BA /BT/D0/CP/D1 /CT/D8 /CP/D0/BA /B4/BV/C4/BX/C7 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/C4/BT /BZ /BK/BL/BV /C8/C4 /BU/BE/BF/BF /BH/BE/BE /CB/BA /BU/CP /D6/D0/CP/CV /CT/D8 /CP/D0/BA /B4/BT /BV/BV/C5/C7/CA /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C7/CC/BX/CD/CB /BK/BJ /C8/CA/C4 /BH/BL /BD/BH/BF/BC /C8 /BA /BV/D3/D8/CT/D9/D7 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BX/BG/BC/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/BT /BZ/C1 /BK/BH/BV /C8/C4 /BD/BH/BC/BU /BE/BF/BC /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /CF /BT/BI/BE /BV/D3/D0/D0/CP/CQ/BA/B5/BU/C1/BT /BZ/C1 /BK/BF /C8/C4 /BD/BE/BE/BU /BG/BH/BH /CB/BA/BY/BA /BU/CX/CP/CV/CX /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6 /CF /BT/BI/BE /BV/D3/D0/D0/CP/CQ/BA/B5 /A4 /BC/CR /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM ∗∗∗/BT/CR/CR/D3 /D6/CS/CX/D2/CV /D8/D3 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0/B8 /D8/CW/CT /A4 /BC/CR /B4/D5/D9/CP /D6/CZ /CR/D3/D2/D8/CT/D2/D8 /CS/D7/CR /B5/CP /D2 /CS /A4 /B7/CR/CU/D3 /D6/D1 /CP/D2 /CX/D7/D3/D7/D4/CX/D2 /CS/D3/D9/CQ/D0/CT/D8/B8 /CP/D2/CS /D8/CW/CT /D7/D4/CX/D2/B9/D4/CP /D6/CX/D8 /DD /D3/D9/CV/CW/D8 /D8/D3 /CQ /CT /C2 /C8/BP/BD /BB /BE /B7/BA/C6/D3/D2/CT /D3/CU /C1 /B8 /C2 /B8/D3 /D6 /C8 /CW/CP/D7 /CP/CR/D8/D9/CP/D0/D0/DD /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /A4 /BC/CR /C5/BT/CB/CB /A4 /BC/CR /C5/BT/CB/CB/A4 /BC/CR /C5/BT/CB/CB /A4 /BC/CR /C5/BT/CB/CB/CC/CW/CT /AC/D8 /D9/D7/CT/D7 /D8/CW/CT /A4 /BC/CR /CP/D2/CS /A4 /B7/CR /D1/CP/D7/D7 /CP/D2/CS /D1/CP/D7/D7/B9/CS/CX/AB/CT/D6/CT/D2/CR/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BE/BG/BJ/BD. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC /BE/BG/BJ/BD. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC/BE/BG/BJ/BD. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC /BE/BG/BJ/BD. /BC± /BC. /BG /C7/CD/CA /BY/C1/CC/BE/BG/BJ/BD. /BC/BL /B7/BC. /BF/BH − /BD. /BC/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BJ/BD. /BC/BL /B7/BC. /BF/BH − /BD. /BC/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BJ/BD. /BC/BL /B7/BC. /BF/BH − /BD. /BC/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BE/BG/BJ/BD. /BC/BL /B7/BC. /BF/BH − /BD. /BC/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BE/BG/BJ/BD. /BC± /BC. /BF /B7/BC. /BE − /BD. /BG /BK/BI/BE/BC± /BF/BH/BH /BD/C4/BX/CB/C1/BT/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−/B8 /A7 /B4/BG /CB /B5/BE/BG/BJ/BC. /BC± /BE. /BK± /BE. /BI /BK/BH /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK /BU /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP /BE/BE/BC /BZ/CT/CE/BE/BG/BI/BL ± /BE± /BF /BL /C0/BX/C6/BW/BX/CA/CB/C7/C6 /BL/BE /BU /BV/C4/BX/C7 Ꜳ−/C3 /B7/BE/BG/BJ/BE. /BD± /BE. /BJ± /BD. /BI /BH/BG /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BY /BT/CA/BZ /CT /B7/CT−/CP/D8 /A7 /B4/BG /CB /B5/BE/BG/BJ/BF. /BF± /BD. /BL± /BD. /BE /BG /BU/BT/CA/C4/BT /BZ /BL/BC /BT /BV/BV/C5 π−/B4 /C3−/B5 /BV/D9 /BE/BF/BC/BZ/CT/CE/BE/BG/BJ/BE ± /BF± /BG /BD/BL /BT/C4/BT/C5 /BK/BL /BV/C4/BX/C7 /CT /B7/CT−/BD/BC. /BI/BZ /CT /CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BE/BG/BI/BE. /BD± /BF. /BD± /BD. /BG /BG/BE /BE/BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BV /BX/BI/BK/BJ /CB/CT/CT /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BK /BU/BE/BG/BJ/BD ± /BF± /BG /BD/BG /BT /CE/BX/CA/CH /BK/BL /BV/C4/BX/C7 /CB/CT/CT /BT/C4/BT/C5 /BK/BL/BD/CC/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/DB /CP/D7 /B4/DB/D6/D3/D2/CV/D0/DD/B5 /CV/CX/DA/CT/D2 /D8/CW/CT /D3/D8/CW/CT/D6 /DB /CP /DD /D6/D3/D9/D2/CS /CX/D2 /C4/BX/CB/C1/BT/C3 /BC/BH/BA/BE/CC/CW/CT /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BV /D1/CP/D7/D7 /CX/D7 /DB /CT/D0/D0 /CQ /CT/D0/D3 /DB /D8/CW/CT /D3/D8/CW/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /A4 /BC/CR− /A4 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A4 /BC/CR− /A4 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/A4 /BC/CR− /A4 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX /A4 /BC/CR− /A4 /B7/CR /C5/BT/CB/CB /BW/C1/BY/BY/BX/CA/BX/C6/BV/BX/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BD± /BC. /BH/C7 /CD /CA/BY /C1 /CC /BF. /BD± /BC. /BH/C7 /CD /CA/BY /C1 /CC/BF. /BD± /BC. /BH /C7/CD/CA /BY/C1/CC /BF. /BD± /BC. /BH /C7/CD/CA /BY/C1/CC/BF. /BD± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BF. /BD± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BF. /BD± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BF. /BD± /BC. /BH/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/B7/BE. /BL± /BC. /BH /C4/BX/CB/C1/BT/C3 /BC/BH /BU/BX/C4/C4 /CT /B7/CT−/B8 /A7 /B4/BG /CB /B5/B7/BJ. /BC± /BG. /BH± /BE. /BE /BT/C4/BU/CA/BX/BV/C0/CC /BL/BC /BY /BT/CA/BZ /CT /B7/CT−/CP/D8 /A7 /B4/BG /CB /B5/B7/BI. /BK± /BF. /BF± /BC. /BH /BU/BT/CA/C4/BT /BZ /BL/BC /BT /BV/BV/C5 π−/B4 /C3−/B5/BV /D9/BE /BF /BC /BZ /CT /CE/B7/BH± /BG± /BD /BT/C4/BT/C5 /BK/BL /BV/C4/BX/C7 /A4 /BC/CR→ /A4−π /B7/B8 /A4 /B7/CR→/A4−π /B7π /B7 /A4 /BC/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A4 /BC/CR /C5/BX/BT/C6 /C4/C1/BY/BX/A4 /BC/CR /C5/BX/BT/C6 /C4/C1/BY/BX /A4 /BC/CR /C5/BX/BT/C6 /C4/C1/BY/BX/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BH/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD/BD/BE /B7/BD /BF − /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BE /B7/BD /BF − /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BE /B7/BD /BF − /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BD/BD/BE /B7/BD /BF − /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BD/BD/BK /B7/BD /BG − /BD/BE± /BH /BD/BD/BC /C4/C1/C6/C3 /BC/BE /C0 /BY /C7/BV/CB γ /D2/D9/CR/D0/CT/D9/D7/B8 ≈ /BD/BK/BC /BZ/CT/CE/BD/BC/BD /B7/BE /BH − /BD/BJ± /BH /BG/BE /BY/CA/BT/BU/BX/CC/CC/C1 /BL/BF /BV /BX/BI/BK/BJ γ /BU/CT/B8 /BXγ /BP /BE/BE/BC /BZ/CT/CE/BK/BE /B7/BH /BL − /BF/BC /BG /BU/BT/CA/C4/BT /BZ /BL/BC /BT /BV/BV/C5 π−/B4 /C3−/B5/BV /D9/BE /BF /BC /BZ /CT /CE /A4 /BC/CR /BW/BX/BV/BT /CH 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/BP /D9/D7 /CQ /B8 /A4−/CQ /BP /CS/D7 /CQ /A3 /BC/CQ /C1 /B4 /C2 /C8/B5 /BP /BC/B4 /BD /BE /B7/B5 /CB/D8/CP/D8/D9/D7/BM∗∗∗/C1/D2 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0/B8 /CP /A3 /BC/CQ /CX/D7 /CP/D2 /CX/D7/D3/D7/D4/CX/D2/B9/BC /D9/CS /CQ /D7/D8/CP/D8/CT/BA /CC/CW/CT /D0/D3 /DB /CT/D7/D8 /A3 /BC/CQ/D3/D9/CV/CW/D8 /D8/D3 /CW/CP/DA/CT /C2 /C8/BP/BD /BB /BE /B7/BA /C6/D3/D2/CT /D3/CU /C1 /B8 /C2 /B8/D3 /D6 /C8 /CW/CP/DA/CT /CP/CR/D8/D9/CP/D0/D0/DD /CQ /CT/CT/D2/D1/CT/CP/D7/D9/D6/CT/CS/BA /A3 /BC/CQ /C5/BT/CB/CB /A3 /BC/CQ /C5/BT/CB/CB/A3 /BC/CQ /C5/BT/CB/CB /A3 /BC/CQ /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BI/BE/BC. /BE± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BI/BE/BC. /BE± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BH/BI/BE/BC. /BE± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BI/BE/BC. /BE± /BD. /BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BI/BD/BL. /BJ± /BD. /BE± /BD. /BE /BD/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BH/BI/BE/BD ± /BG± /BF /BE/BT/BU/BX /BL/BJ /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE/BH/BI/BI/BK ± /BD/BI± /BK /BG /BF/BT/BU/CA/BX/CD /BL/BI /C6 /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BH/BI/BD/BG ± /BE/BD± /BG /BG /BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C4 /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D8 /D7/CT/CT/D2 /BG/BT/BU/BX /BL/BF /BU /BV/BW/BY /CB/D9/D4/BA /CQ /DD /BT/BU/BX /BL/BJ /BU/BH/BI/BG/BC ± /BH/BC± /BF/BC /BD/BI /BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /CD/BT/BD /D4 /D4 /BI/BF/BC /BZ/CT/CE/BH/BI/BG/BC /B7/BD /BC /BC − /BE/BD/BC /BH/BE /BU/BT/CA/C1 /BL/BD /CB/BY/C5 /A3 /BC/CQ→ /D4/BW /BCπ−/BH/BI/BH/BC /B7/BD /BH /BC − /BE/BC/BC /BL/BC /BU/BT/CA/C1 /BL/BD /CB/BY/C5 /A3 /BC/CQ→ /A3 /B7/CRπ /B7π−π−/BD/CD/D7/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /C2/ψ→µ /B7µ−/CS/CT/CR/CP /DD/D7/BA /BE/BT/BU/BX /BL/BJ /BU /D3/CQ/D7/CT/D6/DA/CT/CS /BF/BK /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BD/BK ± /BD. /BI /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT/BH. /BI/BC/DF /BH. /BI/BH /BZ/CT/CE / /CR /BE/B8 /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU > /BF. /BG /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/BF/CD/D7/CT/D7 /BG /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /A3/CQ /CT/DA/CT/D2/D8/D7/BA/BG/BT/BU/BX /BL/BF /BU /D7/D8/CP/D8/CT/D7 /D8/CW/CP/D8/B8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D7/CX/CV/D2/CP/D0 /CR/D0/CP/CX/D1/CT/CS /CQ /DD /BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /B8 /BV/BW/BY /D7/CW/D3/D9/D0/CS /CW/CP/DA/CT/CU/D3/D9/D2/CS /BF/BC ± /BE/BF /A3 /BC/CQ→ /C2/ψ /B4/BD /CB /B5 /A3 /CT/DA/CT/D2/D8/D7/BA /C1/D2/D7/D8/CT/CP/CS/B8 /BV/BW/BY /CU/D3/D9/D2/CS /D2/D3/D8 /D1/D3 /D6/CT /D8/CW/CP/D2 /BE /CT/DA/CT/D2/D8/D7/BA/BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /CR/D0/CP/CX/D1/D7 /BD/BI ± /BH /CT/DA/CT/D2/D8/D7 /CP/CQ /D3/DA/CT /CP /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D3/CU /BL ± /BD /CT/DA/CT/D2/D8/D7/B8 /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT/D3/CU /CP/CQ /D3/D9/D8 /BH /D7/D8/CP/D2/CS/CP /D6/CS /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7/BA/D1/A3/CQ− /D1/BU /BC /D1/A3/CQ− /D1/BU /BC /D1/A3/CQ− /D1/BU /BC /D1/A3/CQ− /D1/BU /BC/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF/BF/BL. /BE± /BD. /BG± /BC. /BD /BF/BF/BL. /BE± /BD. /BG± /BC. /BD/BF/BF/BL. /BE± /BD. /BG± /BC. /BD /BF/BF/BL. /BE± /BD. /BG± /BC. /BD /BI/BT /BV/C7/CB/CC /BT /BC/BI /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BI/CD/D7/CT/D7 /CT/DC/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /C2/ψ→µ /B7µ−/CS/CT/CR/CP /DD/D7/BA /A3 /BC/CQ /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /BC/CQ /C5/BX/BT/C6 /C4/C1/BY/BX/A3 /BC/CQ /C5/BX/BT/C6 /C4/C1/BY/BX /A3 /BC/CQ /C5/BX/BT/C6 /C4/C1/BY/BX/CB/CT/CT /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/CS/D1/CX/DC/D8/D9/D6/CT /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /CS/CP/D8/CP /D3/D2 /CQ /B9/CQ/CP /D6/DD /D3/D2 /D1/CT/CP/D2 /D0/CX/CU/CT /CP/DA/CT/D6/CP/CV/CT/D3/DA/CT/D6 /D7/D4 /CT/CR/CX/CT/D7 /D3/CU /CQ /B9/CQ/CP /D6/DD /D3/D2 /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT/CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ/CT /D0 /D3 /DB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD/D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4 /B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8/CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3/B9/CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D2/CS/CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BK/BF /B7/BC. /BC/BG/BL − /BC. /BC/BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BK/BF /B7/BC. /BC/BG/BL − /BC. /BC/BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BF/BK/BF /B7/BC. /BC/BG/BL − /BC. /BC/BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BK/BF /B7/BC. /BC/BG/BL − /BC. /BC/BG/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE/BD/BK /B7/BC. /BD/BF/BC − /BC. /BD/BD/BH± /BC. /BC/BG/BE /BJ/BT/BU/BT/CI/C7 /CE /BC/BJ /CB /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BE/BL/BC /B7/BC. /BD/BD/BL − /BC. /BD/BD/BC /B7/BC. /BC/BK/BJ − /BC. /BC/BL/BD /BK/BT/BU/BT/CI/C7 /CE /BC/BJ /CD /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BH/BL/BF /B7/BC. /BC/BK/BF − /BC. /BC/BJ/BK± /BC. /BC/BF/BF /BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BT /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BD/BD /B7/BC. /BD/BL − /BC. /BD/BK± /BC. /BC/BH /BL/BT/BU/CA/BX/CD /BL/BL /CF /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BE/BL /B7/BC. /BE/BG − /BC. /BE/BE± /BC. /BC/BI /BL/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BE/BD± /BC. /BD/BD /BL/BU/BT/CA/BT /CC/BX /BL/BK /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BF/BE± /BC. /BD/BH± /BC. /BC/BJ /BD/BC/BT/BU/BX /BL/BI /C5 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BE /B7/BC. /BE/BE − /BC. /BD/BK± /BC. /BC/BG /BJ/BT/BU/BT/CI/C7 /CE /BC/BH /BV /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BJ /CB/BD. /BD/BL /B7/BC. /BE/BD − /BC. /BD/BK /B7/BC. /BC/BJ − /BC. /BC/BK /BT/BU/CA/BX/CD /BL/BI /BW /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BL /CF/BD. /BD/BG /B7/BC. /BE/BE − /BC. /BD/BL± /BC. /BC/BJ /BI/BL /BT/C3/BX/CA/CB /BL/BH /C3 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BZ/BD. /BC/BE /B7/BC. /BE/BF − /BC. /BD/BK± /BC. /BC/BI /BG/BG /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BK /BW/BJ/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /A3 /BC/CQ→ /C2/ψ /A3 /CS/CT/CR/CP /DD/D7/BA/BK/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /A3 /BC/CQ→ /A3 /B7/CRµν /CG /CP/D2/CS /A3 /B7/CR→ /C3 /BC/CB /D4 /BA /BL/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /A3/CR/lscript−/CP/D2/CS /A3/lscript /B7/lscript−/BA/BD/BC/BX/DC/CR/CT/D7/D7 /A3/CR/lscript−/B8/CS /CT /CR /CP /DD /D0/CT/D2/CV/D8/CW/D7/BA τ/A3 /BC/CQ /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/A3 /BC/CQ /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/A3 /BC/CQ /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/A3 /BC/CQ /BBτ/BU /BC /C5/BX/BT/C6 /C4/C1/BY/BX /CA/BT /CC/C1/C7 τ/A3 /BC/CQ /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/A3 /BC/CQ /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/A3 /BC/CQ /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5 τ/A3 /BC/CQ /BBτ/BU /BC /B4/CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BL/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BL/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BL/BL± /BC. /BD/BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BE/BA/BC/BA /BC. /BK/BD/BD /B7/BC. /BC/BL/BI − /BC. /BC/BK/BJ± /BC. /BC/BF/BG /BD/BD, /BD/BE/BT/BU/BT/CI/C7 /CE /BC/BJ /CB /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BC/BG/BD± /BC. /BC/BH/BJ /BD/BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BT /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BK/BJ /B7/BC. /BD/BJ − /BC. /BD/BG± /BC. /BC/BF /BD/BF/BT/BU/BT/CI/C7 /CE /BC/BH /BV /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BJ /CB/BD/BD/CD/D7/CT/D7 /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /A3/CQ→ /C2/ψ /A3 /CS/CT/CR/CP /DD/D7/BA /BD/BE/CD/D7/CT/D7 /BU /BC→ /C2/ψ /C3 /BC/CB /CS/CT/CR/CP /DD/D7 /CU/D3 /D6 /CS/CT/D2/D3/D1/CX/D2/CP/D8/D3 /D6/BA /BD/BF/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D6/CP/D8/CX/D3 /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D7/BA /A3 /BC/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A3 /BC/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/A3 /BC/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A3 /BC/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CP/CR/D8/D9/CP/D0/D0/DD /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV/CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD /D8/CW/CT/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CX/D2 /CI /CS/CT/CR/CP /DD/B4 /D3 /D6 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD/D4 /D4 /B5/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7/BA /CC/CW/CT/DD /D7/CR/CP/D0/CT /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/CQ /B9/CQ/CP /D6/DD /D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /CP/D2/CS /CP /D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3 /D6/D3 /D9 /D6/DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3 /D2 /B5/BP/B4 /BL . /BE± /BD. /BK/B5/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP/D2/CS /BU/B4 /A3 /BC/CQ→/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ /CT/CR/CP/D9/D7/CT /D8/CW/CT /D9/D2/CS/CT/D6/D0/DD/CX/D2/CV/D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/D7 /D3/CU /D8/CW/CT/D7/CT /DB/CX/D8/CW /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU/CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /BV/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /A0/BD /C2/ψ /B4/BD /CB /B5 /A3 /B4/BG. /BJ± /BE. /BK/B5× /BD/BC− /BG/A0/BE /D4/BW /BCπ−/A0/BF /A3 /B7/CRπ−/B4/BK. /BK± /BF. /BE/B5× /BD/BC− /BF/A0/BG /A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/D7/CT/CT/D2/A0/BH /A3 /B7/CRπ /B7π−π−/A0/BI /A3/C3 /BC/BEπ /B7/BEπ−/A0/BJ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /CJ /CP /CL /B4/BL. /BL± /BE. /BI/B5 /B1/A0/BK /A3 /B7/CR/lscript− ν/lscript /B4/BH. /BC /B7/BD. /BL − /BD. /BG /B5/B1/A0/BL /A3 /B7/CRπ /B7π−/lscript− ν/lscript /B4/BH. /BI± /BF. /BD/B5 /B1/A0/BD/BC /D4/CW−/CJ /CQ /CL< /BE. /BF × /BD/BC− /BH/BL/BC/B1/A0/BD/BD /D4π−< /BH. /BC × /BD/BC− /BH/BL/BC/B1/A0/BD/BE /D4/C3−< /BH. /BC × /BD/BC− /BH/BL/BC/B1/A0/BD/BF /A3γ < /BD. /BF × /BD/BC− /BF/BL/BC/B1/CJ /CP /CL /C6/D3/D8 /CP /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA /CB/CT/CT /D2/D3/D8/CT /CP/D8 /CW/CT/CP/CS /D3/CU /A3 /BC/CQ /BW/CT/CR/CP /DD /C5/D3 /CS/CT/D7/BA/CJ /CQ /CL /C0/CT/D6/CT /CW−/D1/CT/CP/D2/D7 π−/D3 /D6 /C3−/BA /A3 /BC/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /BC/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A3 /BC/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A3 /BC/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/C2/ψ /B4/BD /CB /B5 /A3/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BG. /BJ± /BE. /BD± /BD. /BL /BG. /BJ± /BE. /BD± /BD. /BL/BG. /BJ± /BE. /BD± /BD. /BL /BG. /BJ± /BE. /BD± /BD. /BL /BD/BG/BT/BU/BX /BL/BJ /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD. /BK/CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BL/BI± /BD/BE/BC± /BG/BC /BD/BI /BD/BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /CD/BT/BD /C2/ψ /B4/BD /CB /B5→µ /B7µ−/BD/BG/BT/BU/BX /BL/BJ /BU /D6/CT/D4 /D3 /D6/D8/D7 /B4/BC. /BC/BF/BJ± /BC. /BC/BD/BJ/B4/D7/D8/CP/D8/B5 ± /BC. /BC/BC/BJ/B4/D7/DD/D7/B5/B5/B1 /CU/D3 /D6/BU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /BC . /BD /CP/D2/CS/CU/D3 /D6/BU /B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /B5/BP/BC . /BC/BF/BJ/B1/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6 /C8/BW/BZ /BL/BK /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→/CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BD/BC . /BD /B7/BF. /BL − /BF. /BD /B5/B1 /CP/D2/CS /BU/B4 /BU /BC→ /C2/ψ /B4/BD /CB /B5 /C3 /BC/CB /B5/BP/B4 /BC . /BC/BG/BG± /BC. /BC/BC/BI/B5/B1/BA /C7/D9/D6 /AC/D6/D7/D8/CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV/D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BH/BT/C4/BU/BT/C2/BT/CA /BL/BD /BX /D6/CT/D4 /D3 /D6/D8/D7 /B4/BD/BK/BC ± /BD/BD/BC/B5× /BD/BC− /BG/CU/D3 /D6/BU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /BC . /BD/BC/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT/D8/D3 /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/D4/BW /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/BW /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/D4/BW /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/BW /BCπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BH/BE /BU/BT/CA/C1 /BL/BD /CB/BY/C5 /BW /BC→ /C3−π /B7/D7/CT/CT/D2 /BU/BT/CB/C1/C4/BX /BK/BD /CB/BY/C5 /BW /BC→ /C3−π /B7 /BD/BE/BC/BF /BD/BE/BC/BF/BD/BE/BC/BF /BD/BE/BC/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/A3 /BC/CQ /B8 /A6/CQ /A0/parenleftbig/A3 /B7/CRπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3 /B7/CRπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/A0/parenleftbig/A3 /B7/CRπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0 /A0/parenleftbig/A3 /B7/CRπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BF /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BF/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BK. /BK± /BE. /BK± /BD. /BH /BK. /BK± /BE. /BK± /BD. /BH/BK. /BK± /BE. /BK± /BD. /BH /BK. /BK± /BE. /BK± /BD. /BH /BD/BI/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BU /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BF /BT/BU/CA/BX/CD /BL/BI /C6 /BW/C4/C8/C0 /A3 /B7/CR→ /D4/C3−π /B7/D7/CT/CT/D2 /BG /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /C4 /BT/C4/BX/C8 /A3 /B7/CR→ /D4/C3−π /B7/B8/D4 /C3 /BC/B8 /A3π /B7π /B7π−/BD/BI/CC/CW/CT /D6/CT/D7/D9/D0/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /B4 /CU/CQ/CP /D6/DD /D3/D2 /BB /CU/CS /B5/B4 /BU /B4 /A3 /BC/CQ→ /A3 /B7/CRπ−/B5/BB/BU/B4 /BU /BC→ /BW /B7π−/B5/B5 /BP/BC. /BK/BE± /BC. /BC/BK± /BC. /BD/BD± /BC. /BE/BE/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CU/CQ/CP /D6/DD /D3/D2 /BB /CU/CS /BP/BC. /BE/BH± /BC. /BC/BG /CP/D2/CS /BU/B4 /BU /BC→ /BW /B7π−/B5/BP/B4 /BE. /BI/BK± /BC. /BD/BF/B5× /BD/BC− /BF/BA /A0/parenleftbig/A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3 /B7/CR /CP/BD /B4/BD/BE/BI/BC/B5−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /D7/CT/CT/D2 /D7/CT/CT/D2/D7/CT/CT/D2 /D7/CT/CT/D2/BD /BT/BU/CA/BX/CD /BL/BI /C6 /BW/C4/C8/C0 /A3 /B7/CR→ /D4/C3−π /B7/B8/CP−/BD→ρ /BCπ−→ π /B7π−π−/A0/parenleftbig/A3 /B7/CRπ /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A3 /B7/CRπ /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/A0/parenleftbig/A3 /B7/CRπ /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0 /A0/parenleftbig/A3 /B7/CRπ /B7π−π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BH /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BL/BC /BU/BT/CA/C1 /BL/BD /CB/BY/C5 /A3 /B7/CR→ /D4/C3−π /B7/A0/parenleftbig/A3/C3 /BC/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A3/C3 /BC/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/A0/parenleftbig/A3/C3 /BC/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0 /A0/parenleftbig/A3/C3 /BC/BEπ /B7/BEπ−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BI /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BG /BD/BJ/BT/CA/BX/C6/CC/C7/C6 /BK/BI /BY/C5/C8/CB /A3/C3 /BC/CB /BEπ /B7/BEπ−/BD/BJ/CB/CT/CT /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT /D8/D3 /D8/CW/CT /BT/CA/BX/C6/CC/C7/C6 /BK/BI /D1/CP/D7/D7 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BJ /BB/A0/CC/CW/CT /DA/CP/D0/D9/CT/D7 /CP/D2/CS /CP/DA/CT/D6/CP/CV/CT/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /D7/CT/D6/DA/CT /D3/D2/D0/DD /D8/D3 /D7/CW/D3 /DB /DB/CW/CP/D8 /DA/CP/D0/D9/CT/D7 /D6/CT/D7/D9/D0/D8 /CX/CU /D3/D2/CT/CP/D7/D7/D9/D1/CT/D7 /D3/D9/D6 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/BA /CC/CW/CT/DD /CR/CP/D2/D2/D3/D8 /CQ /CT /D8/CW/D3/D9/CV/CW/D8 /D3/CU /CP/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D7/CX/D2/CR/CT /D8/CW/CT/D9/D2/CS/CT/D6/D0/DD/CX/D2/CV /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB /CT/D6/CT /CP/D0/D7/D3 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU /CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BL/BL± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BL± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BL± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BL/BL± /BC. /BC/BE/BI /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BL/BF± /BC. /BC/BD/BJ± /BC. /BC/BD/BL /BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BD/BF± /BC. /BC/BG± /BC. /BC/BF /BE/BL /BD/BL/BT/BU/CA/BX/CD /BL/BH /CB /BW/C4/C8/C0 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BK/BE± /BC. /BC/BE/BC± /BC. /BC/BD/BJ /BH/BH /BE/BC/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BK /BW/BC. /BD/BI± /BC. /BC/BI± /BC. /BC/BF /BE/BD /BE/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /BT/C4/BX/C8 /A3 /B7/CR→ /D4/C3−π /B7/BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP /BC . /BC/BC/BK/BI±/BC. /BC/BC/BC/BJ± /BC. /BC/BC/BD/BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /A3/CR/lscript−/CP/D2/CS /A3/lscript /B7/lscript−/BA/BD/BL/BT/BU/CA/BX/CD /BL/BH /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP /BC . /BC/BD/BD/BK±/BC. /BC/BC/BE/BI /B7/BC. /BC/BC/BF/BD − /BC. /BC/BC/BE/BD /BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BC/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BJ/BH/BH ± /BC. /BC/BC/BD/BG± /BC. /BC/BC/BD/BE/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/B4/BL. /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /BX /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP /BC . /BC/BD/BH±/BC. /BC/BC/BF/BH± /BC. /BC/BC/BG/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BA/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BC /B7/BC. /BC/BD/BD − /BC. /BC/BC/BK /B7/BC. /BC/BD/BI − /BC. /BC/BD/BE /BC. /BC/BH/BC /B7/BC. /BC/BD/BD − /BC. /BC/BC/BK /B7/BC. /BC/BD/BI − /BC. /BC/BD/BE /BC. /BC/BH/BC /B7/BC. /BC/BD/BD − /BC. /BC/BC/BK /B7/BC. /BC/BD/BI − /BC. /BC/BD/BE /BC. /BC/BH/BC /B7/BC. /BC/BD/BD − /BC. /BC/BC/BK /B7/BC. /BC/BD/BI − /BC. /BC/BD/BE /BE/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BT /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BE/BE/BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D0/CX/CZ /CT/D0/CX/CW/D3 /D3 /CS /CP/D2/CS /CT/DA/CT/D2/D8 /D6/CP/D8/CT /AC/D8 /D8/D3 /D8/CW/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C1/D7/CV/D9/D6/B9/CF/CX/D7/CT /DA/CP /D6/CX/CP/CQ/D0/CT /CP/D2/CS /D9/D7/CX/D2/CV /C0/C9/BX/CC/BA /CC/CW/CT /D7/D0/D3/D4 /CT /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /D8/D3 /CQ /CT ρ /BE/BP/BE. /BC/BF± /BC. /BG/BI /B7/BC. /BJ/BE − /BD. /BC/BC /BA/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BI /B7/BC. /BC/BF/BD − /BC. /BC/BF/BC /BC. /BC/BH/BI /B7/BC. /BC/BF/BD − /BC. /BC/BF/BC /BC. /BC/BH/BI /B7/BC. /BC/BF/BD − /BC. /BC/BF/BC /BC. /BC/BH/BI /B7/BC. /BC/BF/BD − /BC. /BC/BF/BC /BE/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BT /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BE/BF/BW/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /A0/B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /B5/BB/B4 /A0 /B4 /A3 /BC/CQ→ /A3 /B7/CR/lscript− ν/lscript /B5/B7/A0 /B4 /A3 /BC/CQ→/A3 /B7/CRπ /B7π−/lscript− ν/lscript /B5/B5/BP /BC . /BG/BJ /B7/BC. /BD/BC − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BA/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/B7/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/bracketrightbig/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/B7/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/bracketrightbig/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/B7/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/bracketrightbig/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5 /A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/BB/bracketleftbig/A0/parenleftbig/A3 /B7/CR/lscript− ν/lscript/parenrightbig/B7/A0/parenleftbig/A3 /B7/CRπ /B7π−/lscript− ν/lscript/parenrightbig/bracketrightbig/A0/BK /BB/B4/A0/BK /B7/A0/BL /B5/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BG/BJ /B7/BC. /BD/BC − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BC. /BG/BJ /B7/BC. /BD/BC − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BC. /BG/BJ /B7/BC. /BD/BC − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BC. /BG/BJ /B7/BC. /BD/BC − /BC. /BC/BK /B7/BC. /BC/BJ − /BC. /BC/BI /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /BT /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/A0/parenleftbig/D4/CW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/D4/CW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/A0/parenleftbig/D4/CW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0 /A0/parenleftbig/D4/CW−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BC /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BE. /BF× /BD/BC− /BH< /BE. /BF× /BD/BC− /BH< /BE. /BF× /BD/BC− /BH< /BE. /BF× /BD/BC− /BH/BL/BC /BE/BG/BT /BV/C7/CB/CC /BT /BC/BH /C7 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BE/BG/BT/D7/D7/D9/D1/CT/D7 /CU/A3 /BB /CUd /BP /BC/BA/BE/BH/B8 /CP/D2/CS /CT/D5/D9/CP/D0 /D1/D3/D1/CT/D2/D8/D9/D1 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D3 /D6 /A3/CQ /CP/D2/CS /BU /D1/CT/D7/D3/D2/D7/BA /A0/parenleftbig/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/A0/parenleftbig/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0 /A0/parenleftbig/D4π−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BD /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC× /BD/BC− /BH < /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH < /BH. /BC× /BD/BC− /BH/BL/BC /BE/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BE/BH/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/A0/parenleftbig/D4/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/D4/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/A0/parenleftbig/D4/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0 /A0/parenleftbig/D4/C3−/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BE /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH< /BH. /BC× /BD/BC− /BH/BL/BC /BE/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BI× /BD/BC− /BG/BL/BC /BE/BJ/BT/BW /BT/C5 /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BE/BI/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CE /CP/D7/D7/D9/D1/CT/D7 /C8/BW/BZ /BL/BI /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CU/D3 /D6 /BU /BC/B8 /BU /B7/B8 /BU/D7 /B8 /CQ /CQ/CP /D6/DD /D3/D2/D7/BA/BE/BJ/BT/BW /BT/C5 /BL/BI /BW /CP/D7/D7/D9/D1/CT/D7 /CU/BU /BC /BP /CU/BU− /BP/BC. /BF/BL /CP/D2/CS /CU/BU/D7 /BP/BC. /BD/BE/BA/A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0 /A0/parenleftbig/A3γ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD/BF /BB/A0/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC < /BD. /BF× /BD/BC− /BF < /BD. /BF× /BD/BC− /BF< /BD. /BF× /BD/BC− /BF < /BD. /BF× /BD/BC− /BF/BL/BC /BT /BV/C7/CB/CC /BT /BC/BE /BZ /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE /A3 /BC/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /BC/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A3 /BC/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A3 /BC/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BT/CI/C7 /CE /BC/BJ/CB /C8/CA/C4 /BL/BL /BD/BG/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BJ/CD /C8/CA/C4 /BL/BL /BD/BK/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ/BT /C8/CA/C4 /BL/BK /BD/BE/BE/BC/BC/BD /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ/BU /C8/CA/C4 /BL/BK /BD/BE/BE/BC/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C7/CB/CC /BT /BC/BI /C8/CA/C4 /BL/BI /BE/BC/BE/BC/BC/BD /BW/BA /BT/CR/D3/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BH/BV /C8/CA/C4 /BL/BG /BD/BC/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C7/CB/CC /BT /BC/BH/C7 /C8/CA /BW/BJ/BE /BC/BH/BD/BD/BC/BG/CA /BW/BA 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/CC/C7/C6/BX/C6 /BC/BJ /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/C7/CQ/D7/CT/D6/DA/CT/CS /CU/D3/D9/D6 /A3 /BC/CQπ±/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /A3 /BC/CQ→ /A3 /B7/CRπ−/B8/DB/CW/CT/D6/CT /A3 /B7/CR→ /D4/C3−π /B7/BA /BT/D7/D7/D9/D1/CT/D7 /D1/A6∗ /B7/CQ− /D1/A6 /B7/CQ /BP /D1/A6∗−/CQ− /D1/A6−/CQ /A6∗/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A6∗/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/A6∗/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A6∗/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /A3 /BC/CQπ /CS/D3/D1/CX/D2/CP/D2/D8 /A6∗/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6∗/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A6∗/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A6∗/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A3 /BC/CQπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /BC/CQπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A3 /BC/CQπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A3 /BC/CQπ/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/CS/D3/D1/CX/D2/CP/D2/D8 /CS/D3/D1/CX/D2/CP/D2/D8/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C3 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /A6∗/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6∗/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A6∗/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A6∗/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ/C3 /C8/CA/C4 /BL/BL /BE/BC/BE/BC/BC/BD /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5 /A4 /BC/CQ /B8 /A4−/CQ /C1 /B4 /C2 /C8/B5 /BP /BD /BE /B4 /BD /BE /B7/B5/C1 /B8 /C2 /B8 /C8 /D2/CT/CT/CS /CR/D3/D2/AC/D6/D1/CP/D8/CX/D3/D2/BA /CB/D8/CP/D8/D9/D7/BM∗∗∗/C1/D2 /D8/CW/CT /D5/D9/CP /D6/CZ /D1/D3 /CS/CT/D0/B8 /A4 /BC/CQ /CP/D2/CS /A4−/CQ /CP /D6/CT /CP/D2 /CX/D7/D3 /CS/D3/D9/CQ/D0/CT/D8 /B4 usb /B8dsb /B5 /D7/D8/CP/D8/CT/BN/D8/CW/CT /D0/D3 /DB /CT/D7/D8 /A4 /BC/CQ /CP/D2/CS /A4−/CQ /D3/D9/CV/CW/D8 /D8/D3 /CW/CP/DA/CT /C2 /C8/BP/BD /BB /BE /B7/BA /C6/D3/D2/CT /D3/CU /C1 /B8 /C2 /B8/D3 /D6/C8 /CW/CP/DA/CT /CP/CR/D8/D9/CP/D0/D0/DD /CQ /CT/CT/D2 /D1/CT/CP/D7/D9/D6/CT/CS/BA /A4/CQ /C5/BT/CB/CB/BX/CB /A4/CQ /C5/BT/CB/CB/BX/CB/A4/CQ /C5/BT/CB/CB/BX/CB /A4/CQ /C5/BT/CB/CB/BX/CB/A4−/CQ /C5/BT/CB/CB /A4−/CQ /C5/BT/CB/CB/A4−/CQ /C5/BT/CB/CB /A4−/CQ /C5/BT/CB/CB/CE /BT/C4/CD/BX /B4/C5/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BH/BJ/BL/BE. /BG± /BF. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX /BH/BJ/BL/BE. /BG± /BF. /BC/C7 /CD /CA/BT /CE/BX/CA/BT /BZ/BX/BH/BJ/BL/BE. /BG± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BJ/BL/BE. /BG± /BF. /BC /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BH/BJ/BL/BE. /BL± /BE. /BH± /BD. /BJ /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BT /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BH/BJ/BJ/BG ± /BD/BD± /BD/BH /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /C3 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /A4−/CQ→ /C2/ψ /A4−/CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /BD/BJ . /BH± /BG. /BF /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7/B8 /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU /BJ/BA/BJ/D7/CX/CV/D1/CP/BA /BE/C7/CQ/D7/CT/D6/DA/CT/CS /CX/D2 /A4−/CQ→ /C2/ψ /A4−/CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /BD/BH . /BE± /BG. /BG /B7/BD. /BL − /BC. /BG /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7/B8 /CP /D7/CX/CV/D2/CX/AC/CR/CP/D2/CR/CT /D3/CU/BH/BA/BH /D7/CX/CV/D1/CP/BA /A4/CQ /C5/BX/BT/C6 /C4/C1/BY/BX /A4/CQ /C5/BX/BT/C6 /C4/C1/BY/BX/A4/CQ /C5/BX/BT/C6 /C4/C1/BY/BX /A4/CQ /C5/BX/BT/C6 /C4/C1/BY/BX/CC/CW/CX/D7 /CX/D7 /CP/CR/D8/D9/CP/D0/D0/DD /CP /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CP/DA/CT/D6/CP/CV/CT /D0/CX/CU/CT/D8/CX/D1/CT /D3/CU /CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /D8/CW/CP/D8/CS/CT/CR/CP /DD /D8/D3 /CP /CY/CT/D8 /CR/D3/D2/D8/CP/CX/D2/CX/D2/CV /CP /D7/CP/D1/CT/B9/D7/CX/CV/D2 /A4∓/lscript∓/D4/CP/CX/D6/BA /C8/D6/CT/D7/D9/D1/CP/CQ/D0/DD /D8/CW/CT /D1/CX/DC /CX/D7/D1/CP/CX/D2/D0/DD /A4/CQ /B8 /DB/CX/D8/CW /D7/D3/D1/CT /A3/CQ /BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BG/BE /B7/BC. /BE/BK − /BC. /BE/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE /B7/BC. /BE/BK − /BC. /BE/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BG/BE /B7/BC. /BE/BK − /BC. /BE/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BE /B7/BC. /BE/BK − /BC. /BE/BG /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BG/BK /B7/BC. /BG/BC − /BC. /BF/BD± /BC. /BD/BE /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BD. /BF/BH /B7/BC. /BF/BJ − /BC. /BE/BK /B7/BC. /BD/BH − /BC. /BD/BJ /BG/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /BT/C4/BX/C8 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BH /B7/BC. /BJ − /BC. /BG± /BC. /BF /BK /BH/BT/BU/CA/BX/CD /BL/BH /CE /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BF/CD/D7/CT/CS /D8/CW/CT /CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW /D3/CU /A4−/CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /CP /D0/CT/D4/D8/D3/D2 /D3/CU /D8/CW/CT /D7/CP/D1/CT /D7/CX/CV/D2/BA /BG/BX/DC/CR/CT/D7/D7 /A4−/lscript−/B8 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/BH/BX/DC/CR/CT/D7/D7 /A4−/lscript−/B8 /CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW/D7/BA /A4/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A4/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/A4/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /A4/CQ /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /CB/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /A0/BD /A4/CQ→ /A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5 /B4/BF. /BL± /BD. /BE/B5× /BD/BC− /BG/BD/BA/BG/A0/BE /A4−/CQ→ /C2/ψ /A4−× /BU/B4 /CQ→/A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5 /B4/BD. /BF± /BD. /BC/B5× /BD/BC− /BG /A4/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A4/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /A4/CQ /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/A4−/lscript− ν/lscript /CG× /BU/B4 /CQ→ /A4/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BF. /BL± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BD. /BE/C7 /CD /CA /BT /CE/BX/CA/BT /BZ/BX/BF. /BL± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BF. /BL± /BD. /BE /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BX/D6/D6/D3 /D6 /CX/D2/CR/D0/D9/CS/CT/D7 /D7/CR/CP/D0/CT /CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BG/BA /BF. /BC± /BD. /BC± /BC. /BF /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI /BC/BH. /BG± /BD. /BD± /BC. /BK /BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /BT/C4/BX/C8 /BX/DC/CR/CT/D7/D7 /A4−/lscript−/D3/DA/CT/D6 /A4−/lscript /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BH. /BL± /BE. /BD± /BD. /BC /BT/BU/CA/BX/CD /BL/BH /CE /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD/BT /BU /BW /BT/C4/C4/BT/C0 /BC/BH /BV/A0/parenleftbig/C2/ψ /A4−× /BU/B4 /CQ→ /A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C2/ψ /A4−× /BU/B4 /CQ→ /A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/C2/ψ /A4−× /BU/B4 /CQ→ /A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/C2/ψ /A4−× /BU/B4 /CQ→ /A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /B4/D9/D2/CX/D8/D7 /BD/BC− /BG/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF± /BC. /BI± /BC. /BK /BD. /BF± /BC. /BI± /BC. /BK/BD. /BF± /BC. /BI± /BC. /BK /BD. /BF± /BC. /BI± /BC. /BK /BI/BT/BU/BT/CI/C7 /CE /BC/BJ /C3 /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BI/BT/BU/BT/CI/C7 /CE/BC /BJ /C3 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /A4−/CQ→ /C2/ψ /A4−× /BU/B4 /CQ→ /A4−/CQ /B5/BB/BU/B4 /CQ→ /A3/CQ /B5/B5 /CL/ /CJ/BU/B4 /A3 /BC/CQ→/C2/ψ /B4/BD /CB /B5 /A3 /B5/CL /BP /BC . /BE/BK± /BC. /BC/BL /B7/BC. /BC/BL − /BC. /BC/BK /BA/CF /CT /D1/D9/D0/D8/CX/D4/D0/DD /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /A3 /BC/CQ→ /C2/ψ /B4/BD /CB /B5 /A3 /B5/BP/B4 /BG. /BJ± /BE. /BK/B5× /BD/BC− /BG/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /A4/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/A4/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /A4/CQ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ/BT /C8/CA/C4 /BL/BL /BC/BH/BE/BC/BC/BE /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BJ/C3 /C8/CA/C4 /BL/BL /BC/BH/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH/BV /BX/C8/C2 /BV/BG/BG /BE/BL/BL /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI/CC /C8/C4 /BU/BF/BK/BG /BG/BG/BL /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BH/CE /CI/C8/C0/CH /BV/BI/BK /BH/BG/BD /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /C5/BX/BT/C6 /C4/C1/BY/BX/BX/CP/CR/CW /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /CQ /B9/CQ/CP /D6/DD /D3/D2 /D1/CT/CP/D2 /D0/CX/CU/CT /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /CP/D2 /CP/CS/B9/D1/CX/DC/D8/D9/D6/CT /D3/CU /DA/CP /D6/CX/D3/D9/D7 /CQ /CQ/CP /D6/DD /D3/D2/D7 /DB/CW/CX/CR/CW /CS/CT/CR/CP /DD /DB /CT/CP/CZ/D0/DD /BA /BW/CX/AB/CT/D6/CT/D2/D8 /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/CT/D1/D4/CW/CP/D7/CX/DE/CT /CS/CX/AB/CT/D6/CT/D2/D8 /CP/CS/D1/CX/DC/D8/D9/D6/CT/D7 /D3/CU /D4 /D6/D3 /CS/D9/CR/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/B8 /DB/CW/CX/CR/CW /CR/D3/D9/D0/CS /D6/CT/D7/D9/D0/D8/CX/D2 /CP /CS/CX/AB/CT/D6/CT/D2/D8 /CQ /B9/CQ/CP /D6/DD /D3/D2 /D1/CT/CP/D2 /D0/CX/CU/CT/BA /C5/D3 /D6/CT /CQ /B9/CQ/CP /D6/DD /D3/D2 /AD/CP/DA/D3 /D6 /D7/D4 /CT/CR/CX/AC/CR /CR/CW/CP/D2/D2/CT/D0/D7/CP /D6/CT /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/CK/C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6Ꜽ /CX/D7 /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D9/D7/CX/D2/CV /D6/CT/D7/CR/CP/D0/CT/CS /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /D0/CX/D7/D8/CT/CS /CQ /CT/D0/D3 /DB/BA/CC/CW/CT /CP/DA/CT/D6/CP/CV/CT /CP/D2/CS /D6/CT/D7/CR/CP/D0/CX/D2/CV /DB /CT/D6/CT /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CQ /DD /D8/CW/CT /C0/CT/CP/DA/DD /BY/D0/CP/DA/D3 /D6 /BT/DA/CT/D6/CP/CV/CX/D2/CV /BZ/D6/D3/D9/D4/B4/C0/BY /BT /BZ/B5 /CP/D2/CS /CP /D6/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CP/D8 /CW/D8/D8/D4/BM/BB/BB/DB/DB/DB/BA/D7/D0/CP/CR/BA/D7/D8/CP/D2/CU/D3 /D6/CS/BA/CT/CS/D9/BB/DC/D3 /D6/CV/BB/CW/CU/CP/CV/BB/BA /CC/CW/CT /CP/DA/CT/D6/B9/CP/CV/CX/D2/CV/BB/D6/CT/D7/CR/CP/D0/CX/D2/CV /D4 /D6/D3 /CR/CT/CS/D9/D6/CT /D8/CP/CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /CR/D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CR /D0/CX/CU/CT/D8/CX/D1/CT /CT/D6/D6/D3 /D6/D7/BA/CE /BT/C4/CD/BX /B4/BD/BC− /BD/BE/D7/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BD. /BF/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6/BD. /BF/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BF/BD/BL /B7/BC. /BC/BF/BL − /BC. /BC/BF/BK /C7/CD/CA /BX/CE /BT/C4/CD/BT /CC/C1/C7/C6 /BD. /BE/BD/BK /B7/BC. /BD/BF/BC − /BC. /BD/BD/BH± /BC. /BC/BG/BE /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /CB /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BE/BL/BC /B7/BC. /BD/BD/BL − /BC. /BD/BD/BC /B7/BC. /BC/BK/BJ − /BC. /BC/BL/BD /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /CD /BW/BC /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /BD. /BH/BL/BF /B7/BC. /BC/BK/BF − /BC. /BC/BJ/BK± /BC. /BC/BF/BF /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /BT /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BL/BI /CC /CT/CE/BD. /BD/BI± /BC. /BE/BC± /BC. /BC/BK /BF/BT/BU/CA/BX/CD /BL/BL /CF /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BD/BL± /BC. /BD/BG± /BC. /BC/BJ /BG/BT/BU/CA/BX/CD /BL/BL /CF /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BD/BD /B7/BC. /BD/BL − /BC. /BD/BK± /BC. /BC/BH /BH/BT/BU/CA/BX/CD /BL/BL /CF /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BE/BL /B7/BC. /BE/BG − /BC. /BE/BE± /BC. /BC/BI /BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BD. /BE/BC± /BC. /BC/BK± /BC. /BC/BI /BI/BU/BT/CA/BT /CC/BX /BL/BK /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BE/BD± /BC. /BD/BD /BH/BU/BT/CA/BT /CC/BX /BL/BK /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD. /BF/BE± /BC. /BD/BH± /BC. /BC/BJ /BJ/BT/BU/BX /BL/BI /C5 /BV/BW/BY /D4 /D4 /CP/D8 /BD/BA/BK /CC /CT/CE/BD. /BD/BC /B7/BC. /BD/BL − /BC. /BD/BJ± /BC. /BC/BL /BH/BT/BU/CA/BX/CD /BL/BI /BW /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BD/BI± /BC. /BD/BD± /BC. /BC/BI /BH/BT/C3/BX/CA/CB /BL/BI /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD. /BE/BE /B7/BC. /BE/BE − /BC. /BD/BK± /BC. /BC/BG /BD/BT/BU/BT/CI/C7 /CE /BC/BH /BV /BW/BC /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BJ /CB/BD. /BD/BG± /BC. /BC/BK± /BC. /BC/BG /BK/BT/BU/CA/BX/CD /BL/BL /CF /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD. /BG/BI /B7/BC. /BE/BE − /BC. /BE/BD /B7/BC. /BC/BJ − /BC. /BC/BL /BT/BU/CA/BX/CD /BL/BI /BW /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BL /CF/BD. /BE/BJ /B7/BC. /BF/BH − /BC. /BE/BL± /BC. /BC/BL /BT/BU/CA/BX/CD /BL/BH /CB /BW/C4/C8/C0 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/CA/BX/CD /BL/BL /CF /BD/BE/BC/BH /BD/BE/BC/BH/BD/BE/BC/BH /BD/BE/BC/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BD. /BC/BH /B7/BC. /BD/BE − /BC. /BD/BD± /BC. /BC/BL /BE/BL/BC /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /BU/BT/CA/BT /CC/BX /BL/BK /BW/BD. /BC/BG /B7/BC. /BG/BK − /BC. /BF/BK± /BC. /BD/BC /BD/BD /BL/BT/BU/CA/BX/CD /BL/BF /BY /BW/C4/C8/C0 /BX/DC/CR/CT/D7/D7 /A3µ−/B8 /CS/CT/CR/CP /DD/D0/CT/D2/CV/D8/CW/D7/BD. /BC/BH /B7/BC. /BE/BF − /BC. /BE/BC± /BC. /BC/BK /BD/BH/BJ /BD/BC/BT/C3/BX/CA/CB /BL/BF /C7/C8 /BT/C4 /BX/DC/CR/CT/D7/D7 /A3/lscript−/B8/CS /CT /CR /CP /DD/D0/CT/D2/CV/D8/CW/D7/BD. /BD/BE /B7/BC. /BF/BE − /BC. /BE/BL± /BC. /BD/BI /BD/BC/BD /BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /C1 /BT/C4/BX/C8 /BX/DC/CR/CT/D7/D7 /A3/lscript−/B8 /CX/D1/D4/CP/CR/D8/D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BD/C5/CT/CP/D7/D9/D6/CT/CS /D1/CT/CP/D2 /D0/CX/CU/CT /D9/D7/CX/D2/CV /CU/D9/D0/D0/DD /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /A3 /BC/CQ→ /C2/ψ /A3 /CS/CT/CR/CP /DD/D7/BA/BE/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D7/CT/D1/CX/D0/CT/D4/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/D7 /A3/CQ /B4/BC/B5→ /A3 /B7/CRµν /CG /B8 /A3 /B7/CR→ /C3 /BC/CB /D4 /BA /BF/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /A3/lscript−/CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW/BA/BG/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D4/lscript−/CS/CT/CR/CP /DD /D0/CT/D2/CV/D8/CW/BA/BH/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /A3/CR/lscript−/CP/D2/CS /A3/lscript /B7/lscript−/BA/BI/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/B8 /D0/CT/D4/D8/D3/D2 /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/BJ/C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /A3/CR/lscript−/BA/BK/CC/CW/CX/D7 /BT/BU/CA/BX/CD /BL/BL /CF /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D6/CT/D7/D9/D0/D8 /D3/CU /D8/CW/CT /A3/lscript−/B8 /D4/lscript−/B8 /CP/D2/CS /CT/DC/CR/CT/D7/D7 /A3µ−/CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA/BL/BT/BU/CA/BX/CD /BL/BF /BY /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/CA/BX/CD /BL/BI /BW /BA/BD/BC/BT/C3/BX/CA/CB /BL/BF /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C3/BX/CA/CB /BL/BI/BA/BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /C1 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BA /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /BW/BX/BV/BT /CH/C5/C7/BW/BX/CB/B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5/B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5/CC/CW/CT/D7/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CP/CR/D8/D9/CP/D0/D0/DD /CP/D2 /CP/DA/CT/D6/CP/CV/CT /D3/DA/CT/D6 /DB /CT/CP/CZ/D0/DD /CS/CT/CR/CP /DD/CX/D2/CV/CQ /B9/CQ/CP /D6/DD /D3/D2/D7 /DB /CT/CX/CV/CW/D8/CT/CS /CQ /DD /D8/CW/CT/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CX/D2 /CI /CS/CT/CR/CP /DD/B4 /D3 /D6 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD/D4 /D4 /B5/B8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CP/D2/CS /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7/BA /CC/CW/CT/DD /D7/CR/CP/D0/CT /DB/CX/D8/CW /D8/CW/CT /C4/BX/C8/CQ /B9/CQ/CP /D6/DD /D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /CP/D2/CS /CP /D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /CU/D3 /D6 /D3/D9/D6/DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3 /D2 /B5/BP/B4 /BL . /BE± /BD. /BK/B5/B1/BA/CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP/D2/CS /BU/B4 /A3 /BC/CQ→/A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5 /CP /D6/CT /D2/D3/D8 /D4/D9/D6/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CQ/CT /CR /CP /D9 /D7 /CT /D8/CW/CT /D9/D2/CS/CT/D6/D0/DD/CX/D2/CV/D1/CT/CP/D7/D9/D6/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/D7 /D3/CU /D8/CW/CT/D7/CT /DB/CX/D8/CW /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /DB /CT/D6/CT /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/B8 /CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU/CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ/BY /D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/B8 /CT/BA/CV/BA/B8 /BU→ /BW±/CP/D2/DD/D8/CW/CX/D2/CV/B8 /D8/CW/CT /DA/CP/D0/D9/CT/D7/D9/D7/D9/CP/D0/D0/DD /CP /D6/CT /D1/D9/D0/D8/CX/D4/D0/CX/CR/CX/D8/CX/CT/D7/B8 /D2/D3/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /CR/CP/D2 /CQ /CT /CV/D6/CT/CP/D8/CT/D6/D8/CW/CP/D2 /D3/D2/CT/BA/C5/D3 /CS/CT /BY /D6/CP/CR/D8/CX/D3/D2 /B4/A0/CX /BB/A0/B5 /A0/BD /D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BF /B7 /BE. /BF − /BE. /BC /B5/B1/A0/BE /D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BH. /BD± /BD. /BG/B5 /B1/A0/BF /D4 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BI/BG± /BE/BF /B5/B1/A0/BG /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BF. /BH± /BC. /BK/B5 /B1/A0/BH /A3/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/A0/BI /A3 /CP/D2/DD/D8/CW/CX/D2/CV/A0/BJ /A3 /B7/CR/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/A0/BK /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV /B4/BF/BI± /BL /B5/B1/A0/BL /A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV /B4 /BI. /BC± /BD. /BK/B5× /BD/BC− /BF /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BU/CA/BT/C6/BV/C0/C1/C6/BZ /CA/BT /CC/C1/C7/CB/A0/parenleftbig/D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/A0/parenleftbig/D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0 /A0/parenleftbig/D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BD /BB/A0/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BF /B7/BC. /BC/BE/BC − /BC. /BC/BD/BJ± /BC. /BC/BD/BD /BC. /BC/BH/BF /B7/BC. /BC/BE/BC − /BC. /BC/BD/BJ± /BC. /BC/BD/BD/BC. /BC/BH/BF /B7/BC. /BC/BE/BC − /BC. /BC/BD/BJ± /BC. /BC/BD/BD /BC. /BC/BH/BF /B7/BC. /BC/BE/BC − /BC. /BC/BD/BJ± /BC. /BC/BD/BD/BD/BE/BH /BD/BE/BT/BU/CA/BX/CD /BL/BH /CB /BW/C4/C8/C0 /CT /B7/CT−→ /CI/BD/BE/BT/BU/CA/BX/CD /BL/BH /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /D4µ− ν /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP /BC . /BC/BC/BG/BL±/BC. /BC/BC/BD/BD /B7/BC. /BC/BC/BD/BH − /BC. /BC/BC/BD/BD /BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0 /A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BE /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BH/BD± /BC. /BC/BC/BL± /BC. /BC/BD/BD /BC. /BC/BH/BD± /BC. /BC/BC/BL± /BC. /BC/BD/BD/BC. /BC/BH/BD± /BC. /BC/BC/BL± /BC. /BC/BD/BD /BC. /BC/BH/BD± /BC. /BC/BC/BL± /BC. /BC/BD/BD /BD/BF/BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BD/BF/BU/BT/CA/BT /CC/BX /BL/BK /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3 /D2 /B5 /CL/BP/B4 /BG . /BJ/BE±/BC. /BI/BI± /BC. /BG/BG/B5× /BD/BC− /BF/BA/CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU /D6 /D3 /D1/D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE /BB/A0/BF /A0/parenleftbig/D4/lscript ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/D4 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BE /BB/A0/BF/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BD/BG/BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BD/BG /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BD/BG/BU/BT/CA/BT /CC/BX /BL/BK /CE /BT/C4/BX/C8 /CT /B7/CT−→ /CI/A0/parenleftbig/A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/A0/parenleftbig/A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0 /A0/parenleftbig/A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BG /BB/A0/CC/CW/CT /DA/CP/D0/D9/CT/D7 /CP/D2/CS /CP/DA/CT/D6/CP/CV/CT/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /D7/CT/D6/DA/CT /D3/D2/D0/DD /D8/D3 /D7/CW/D3 /DB /DB/CW/CP/D8 /DA/CP/D0/D9/CT/D7 /D6/CT/D7/D9/D0/D8 /CX/CU /D3/D2/CT/CP/D7/D7/D9/D1/CT/D7 /D3/D9/D6 /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/BA /CC/CW/CT/DD /CR/CP/D2/D2/D3/D8 /CQ /CT /D8/CW/D3/D9/CV/CW/D8 /D3/CU /CP/D7 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D7/CX/D2/CR/CT /D8/CW/CT/D9/D2/CS/CT/D6/D0/DD/CX/D2/CV /D4 /D6/D3 /CS/D9/CR/D8 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /DB /CT/D6/CT /CP/D0/D7/D3 /D9/D7/CT/CS /D8/D3 /CS/CT/D8/CT/D6/D1/CX/D2/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CP/D7 /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D2/D3/D8/CT /D3/D2 /CK/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BW/CT/CR/CP /DD/D3 /CU /CQ /B9/BY/D0/CP/DA/D3 /D6/CT/CS /C0/CP/CS/D6/D3/D2/D7/BAꜼ /CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BF/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BF/BH± /BC. /BC/BC/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BF/BH± /BC. /BC/BC/BH± /BC. /BC/BC/BJ /BD/BG/BU/BT/CA/BT /CC/BX /BL/BK /BW /BT/C4/BX/C8 /CT /B7/CT−→ /CI/BC. /BC/BF/BE± /BC. /BC/BC/BG± /BC. /BC/BC/BJ /BD/BH/BT/C3/BX/CA/CB /BL/BI /C7/C8 /BT/C4 /BX/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/D3/DA/CT/D6/A3/lscript /B7/BC. /BC/BF/BF± /BC. /BC/BC/BK± /BC. /BC/BC/BJ /BE/BI/BE /BD/BI/BT/BU/CA/BX/CD /BL/BH /CB /BW/C4/C8/C0 /BX/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/D3/DA/CT/D6/A3/lscript /B7/BC. /BC/BI/BI± /BC. /BC/BD/BF± /BC. /BC/BD/BG /BE/BL/BC /BD/BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BT/C4/BX/C8 /BX/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/D3/DA/CT/D6/A3/lscript /B7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D7/CT/CT/D2 /BD/BH/BJ /BD/BK/BT/C3/BX/CA/CB /BL/BF /C7/C8 /BT/C4 /BX/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/D3/DA/CT/D6/A3/lscript /B7/BC. /BC/BJ/BI± /BC. /BC/BE/BE± /BC. /BC/BD/BI /BD/BC/BD /BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /C1 /BT/C4/BX/C8 /BX/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/D3/DA/CT/D6/A3/lscript /B7/BD/BG/BU/BT/CA/BT /CC/BX /BL/BK /BW /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BF/BE/BI ± /BC. /BC/BC/BC/BD/BI ± /BC. /BC/BC/BC/BF/BL/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT /D7 /D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/B4/BL. /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8 /CW /CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /C5/CT/CP/D7/D9/D6/CT/CS /D9/D7/CX/D2/CV /D8/CW/CT /CT/DC/CR/CT/D7/D7 /D3/CU /A3/lscript−/B8 /D0/CT/D4/D8/D3/D2/CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/BA/BD/BH/BT/C3/BX/CA/CB /BL/BI /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BE/BL/BD ± /BC. /BC/BC/BC/BE/BF ± /BC. /BC/BC/BC/BE/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT /D7 /D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/B4/BL. /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BI/BT/BU/CA/BX/CD /BL/BH /CB /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BF/BC± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BC/BG/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ/CT /D7 /D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/B4/BL. /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BJ/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BI/BD± /BC. /BC/BC/BC/BI± /BC. /BC/BC/BD/BC/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BD/BK/BT/C3/BX/CA/CB /BL/BF /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/C3/BX/CA/CB /BL/BI/BA/BD/BL/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE /C1 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BJ/BC± /BC. /BC/BC/BD/BC± /BC. /BC/BC/BD/BK/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /C4 /BA/A0/parenleftbig/A3/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig/A3/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig/A3/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BI /A0/parenleftbig/A3/lscript /B7ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/parenleftbig/A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/A0/BH /BB/A0/BI/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BK /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BK/BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BK /BC. /BC/BK/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BC/BJ/BC± /BC. /BC/BD/BE± /BC. /BC/BC/BJ /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C6 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1/BL/BL /C4/A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0 /A0/parenleftbig/A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BK /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BF/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BF/BI± /BC. /BC/BL /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BF/BK± /BC. /BC/BH± /BC. /BC/BK /BE/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C4 /C7/C8 /BT/C4 /CT /B7/CT−→ /CI/BC. /BE/BG /B7/BC. /BD/BF − /BC. /BC/BK± /BC. /BC/BH /BE/BD/BT/BU/CA/BX/CD /BL/BH /BV /BW/C4/C8/C0 /CT /B7/CT−→ /CI ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BC. /BG/BF± /BC. /BC/BI± /BC. /BC/BL /BE/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C6 /C7/C8 /BT/C4 /CA/CT/D4/D0/BA /CQ /DD /BT/BU/BU/C1/B9/BX/C6/BW/C1/BL/BL /C4/BE/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C4 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP /BC . /BC/BF/BH±/BC. /BC/BC/BF/BE± /BC. /BC/BC/BF/BH/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA/C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6/CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BD/BT/BU/CA/BX/CD /BL/BH /BV /D6/CT/D4 /D3 /D6/D8/D7 /BC. /BE/BK /B7/BC. /BD/BJ − /BC. /BD/BE /CU/D3 /D6/BU /B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /BC . /BC/BK± /BC. /BC/BE/BA /CF /CT /D6/CT/D7/CR/CP/D0/CT /D8/D3 /D3/D9/D6/CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7/CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C6 /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A3 /BB /A3 /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BF/BL/BF± /BC. /BC/BC/BG/BI± /BC. /BC/BC/BF/BJ/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE± /BD. /BL/B5×/BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR/CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/A0/parenleftbig/A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/A0/parenleftbig/A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0 /A0/parenleftbig/A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/parenrightbig/BB/A0/D8/D3/D8/CP/D0 /A0/BL /BB/A0/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC /BC. /BC/BC/BI/BC± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI/BC± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BI/BC± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX /BC. /BC/BC/BI/BC± /BC. /BC/BC/BD/BK /C7/CD/CA /BT /CE/BX/CA/BT /BZ/BX/BC. /BC/BC/BH/BL± /BC. /BC/BC/BD/BH± /BC. /BC/BC/BD/BE /BE/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /BT/C4/BX/C8 /BX/DC/CR/CT/D7/D7 /A4−/lscript−/D3/DA/CT/D6/A4−/lscript /B7/BC. /BC/BC/BI/BG± /BC. /BC/BC/BE/BH± /BC. /BC/BC/BD/BF /BE/BG/BT/BU/CA/BX/CD /BL/BH /CE /BW/C4/C8/C0 /BX/DC/CR/CT/D7/D7 /A4−/lscript−/D3/DA/CT/D6/A4−/lscript /B7/BE/BF/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI /CC /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL/BP/BC. /BC/BC/BC/BH/BG ± /BC. /BC/BC/BC/BD/BD ± /BC. /BC/BC/BC/BC/BK/BA /CF /CT/CS /CX /DA /CX /CS /CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP/B4/BL. /BE± /BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6/CX /D7/D8/CW/CT /D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA/BE/BG/BT/BU/CA/BX/CD /BL/BH /CE /D6/CT/D4 /D3 /D6/D8/D7 /CJ/BU/B4 /CQ /B9/CQ/CP /D6/DD /D3/D2→ /A4−/lscript− ν/lscript /CP/D2/DD/D8/CW/CX/D2/CV/B5/CL × /CJ/BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5/CL /BP/BC. /BC/BC/BC/BH/BL ± /BC. /BC/BC/BC/BE/BD ± /BC. /BC/BC/BC/BD/BA /CF /CT /CS/CX/DA/CX/CS/CT /CQ /DD /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT /BU/B4 /CQ→ /CQ /B9/CQ/CP /D6/DD /D3/D2/B5 /BP /B4/BL . /BE±/BD. /BL/B5× /BD/BC− /BE/BA /C7/D9/D6 /AC/D6/D7/D8 /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/CX/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/B3/D7 /CT/D6/D6/D3 /D6 /CP/D2/CS /D3/D9/D6 /D7/CT/CR/D3/D2/CS /CT/D6/D6/D3 /D6 /CX/D7 /D8/CW/CT/D7/DD/D7/D8/CT/D1/CP/D8/CX/CR /CT/D6/D6/D3 /D6 /CU/D6/D3/D1 /D9/D7/CX/D2/CV /D3/D9/D6 /CQ /CT/D7/D8 /DA/CP/D0/D9/CT/BA /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB/BT/BU/BT/CI/C7 /CE /BC/BJ/CB /C8/CA/C4 /BL/BL /BD/BG/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BJ/CD /C8/CA/C4 /BL/BL /BD/BK/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ/BT /C8/CA/C4 /BL/BK /BD/BE/BE/BC/BC/BD /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4 /BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BH/BV /C8/CA/C4 /BL/BG /BD/BC/BE/BC/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL/C4 /BX/C8/C2 /BV/BL/BD /BZ/BA /BT/CQ/CQ/CX/CT/D2/CS/CX /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BL/CF /BX/C8/C2 /BV/BD/BC /BD/BK/BH /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK/BZ /C8/C4 /BU/BG/BE/BI /BD/BI/BD /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT /CC/BX /BL/BK/BW /BX/C8/C2 /BV/BE /BD/BL/BJ /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BT /CC/BX /BL/BK/CE /BX/C8/C2 /BV/BH /BE/BC/BH /CA/BA /BU/CP /D6/CP/D8/CT /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ/C6 /CI/C8/C0/CH /BV/BJ/BG /BG/BE/BF /C3/BA /BT/CR/CZ /CT/D6/D7/D8/CP/AB /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BI/C5 /C8/CA/C4 /BJ/BJ /BD/BG/BF/BL /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5 /BD/BE/BC/BI /BD/BE/BC/BI/BD/BE/BC/BI /BD/BE/BC/BI/BU/CP /D6/DD /D3/D2 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CQ /B9/CQ/CP /D6/DD /D3/D2 /BT/BW/C5/C1/CG/CC/CD/CA/BX /B4 /A3/CQ /B8 /A4/CQ /B8 /A6/CQ /B8 Ꜳ/CQ /B5 /BT/BU/CA/BX/CD /BL/BI/BW /CI/C8/C0/CH /BV/BJ/BD /BD/BL/BL /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/BX/CA/CB /BL/BI /CI/C8/C0/CH /BV/BI/BL/BD/BL /BH /CA/BA /BT/CZ /CT/D6/D7 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BI/CC /C8/C4 /BU/BF/BK/BG /BG/BG/BL /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BH/BV /C8/C4 /BU/BF/BG/BJ /BG/BG/BJ /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BH/CB /CI/C8/C0/CH /BV/BI/BK /BF/BJ/BH /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5 /BT/BU/CA/BX/CD /BL/BH/CE /CI/C8/C0/CH /BV/BI/BK /BH/BG/BD /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH/C4 /C8/C4 /BU/BF/BH/BJ /BI/BK/BH /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CA/BX/CD /BL/BF/BY /C8/C4 /BU/BF/BD/BD /BF/BJ/BL /C8 /BA/BT /CQ /D6/CT/D9 /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C3/BX/CA/CB /BL/BF /C8/C4 /BU/BF/BD/BI /BG/BF/BH /CA/BA /BT/CZ /CT/D6/D7 /CT/D8 /CP/D0/BA /B4/C7/C8 /BT/C4 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/C3/CD/C4/C1/BV /BL/BE/C1 /C8/C4 /BU/BE/BL/BJ /BG/BG/BL /BW/BA /BU/D9/D7/CZ/D9/D0/CX/CR /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5 MISCELLANEOUS SEARCHES Magnetic Monopole Searches . . . . . . . . . . 1209 Supersymmetric Particle Searches . . . . . . . . 1211 Technicolor . . . . . . . . . . . . . . . . . 1258 Quark and Lepton Compositeness . . . . . . . . 1265Extra Dimensions . . . . . . . . . . . . . . . 1272WIMPs and Other Particle Searches . . . . . . . 1282 Notes in the Search Listings Magnetic Monopole Searches . . . . . . . . . . . . 1209 Supersymmetry . . . . . . . . . . . . . . . . . . 1211 I. Theory (rev.) . . . . . . . . . . . . . . . . 1211 II. Experiment (rev.) . . . . . . . . . . . . . . 1228 Dynamical Electroweak Symmetry Breaking (rev.) . . . 1258 Searches for Quark and Lepton Compositeness . . . . 1265Extra Dimensions (rev.) . . . . . . . . . . . . . . 1272WIMPs and Other Particle Searches . . . . . . . . . 1282 SEARCHES IN OTHER SECTIONS Higgs Bosons — H 0and H±.......... 4 1 4 Heavy Bosons Other than Higgs Bosons . . . . . 443L e p t o q u a r k s ................. 4 5 2Axions ( A 0) and Other Very Light Bosons . . . . 459 H e a v y C h a r g e d L e p t o n S e a r c h e s ........ 5 1 6 Double- βD e c a y ............... 5 2 5 Heavy Neutral Leptons, Searches for . . . . . . . 545b /prime(Fourth Generation) Quark . . . . . . . . . 576 F r e e Q u a r k S e a r c h e s.............. 5 7 7 /BD/BE/BC/BL /BD/BE/BC/BL/BD/BE/BC/BL /BD/BE/BC/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D2/D3/D4 /D3/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /CB/BX/BT/CA/BV/C0/BX/CB /BY /C7/CA /CB/BX/BT/CA/BV/C0/BX/CB /BY /C7/CA/CB/BX/BT/CA/BV/C0/BX/CB /BY /C7/CA /CB/BX/BT/CA/BV/C0/BX/CB /BY /C7/CA/C5/C7/C6/C7/C8/C7/C4/BX/CB/B8 /C5/C7/C6/C7/C8/C7/C4/BX/CB/B8/C5/C7/C6/C7/C8/C7/C4/BX/CB/B8 /C5/C7/C6/C7/C8/C7/C4/BX/CB/B8/CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/CH/B8 /CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/CH/B8/CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/CH/B8 /CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/CH/B8/CC/BX/BV/C0/C6/C1/BV/C7/C4/C7/CA/B8 /CC/BX/BV/C0/C6/C1/BV/C7/C4/C7/CA/B8/CC/BX/BV/C0/C6/C1/BV/C7/C4/C7/CA/B8 /CC/BX/BV/C0/C6/C1/BV/C7/C4/C7/CA/B8/BV/C7/C5/C8/C7/CB/C1/CC/BX/C6/BX/CB/CB/B8 /BV/C7/C5/C8/C7/CB/C1/CC/BX/C6/BX/CB/CB/B8/BV/C7/C5/C8/C7/CB/C1/CC/BX/C6/BX/CB/CB/B8 /BV/C7/C5/C8/C7/CB/C1/CC/BX/C6/BX/CB/CB/B8/BX/CG/CC/CA/BT /BW/C1/C5/BX/C6/CB/C1/C7/C6/CB/B8 /CT/D8/CR/BA /BX/CG/CC/CA/BT /BW/C1/C5/BX/C6/CB/C1/C7/C6/CB/B8 /CT/D8/CR/BA/BX/CG/CC/CA/BT /BW/C1/C5/BX/C6/CB/C1/C7/C6/CB/B8 /CT/D8/CR/BA /BX/CG/CC/CA/BT /BW/C1/C5/BX/C6/CB/C1/C7/C6/CB/B8 /CT/D8/CR/BA /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D2/D3/D4 /D3/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 MAGNETIC MONOPOLE SEARCHES Revised December 1997 by D.E. Groom (LBNL). “At the present time (1975) there is no experimental evi- dence for the existence of magnetic charges or monopoles, butchieﬂy because of an early, brilliant theoretical argument by Dirac, the search for monopoles is renewed whenever a new en- ergy region is opened up in high energy physics or a new sourceof matter, such as rocks from the moon, becomes available [1].” Dirac argued that a monopole anywhere in the universe re-sults in electric charge quantization everywhere, and leads tothe prediction of a least magnetic charge g=e/2α,t h eD i r a c charge [2]. Recently monopoles have become indispensable in many gauge theories, which endow them with a variety of ex- traordinarily large masses. The d iscovery by a candidate event in a single superconducting loop in 1982 [6] stimulated an enor-mous experimental eﬀort to search for supermassive magneticmonopoles [3,4,5]. Monopole detectors have predo minantly used either induc- tion or ionization. Induction experiments measure the mono-pole magnetic charge and are independent of monopole electric charge, mass, and velocity. Mono pole candidate events in single semiconductor loops [6,7] have been detected by this method,but no two-loop coincidence has been observed. Ionizationexperiments rely on a magnetic charge producing more ioniza-tion than an electrical charge with the same velocity. In thecase of supermassive monopoles, time-of-ﬂight measurementsindicating v/lessmuchchas also been a frequently sought signature. Cosmic rays are the most likely source of massive mono- poles, since accelerator energies are insuﬃcient to producethem. Evidence for such monopoles may also be obtained fromastrophysical observations. Jackson’s 1975 assessment remains true. The search is somewhat abated by the lack of success in the 1980’s and thedecrease of interest in grand uniﬁed gauge theories. References 1. J. D. Jackson, Classical Electrodynamics , 2nd edition (John Wiley & Sons, New York, 1975). 2. P.A.M. Dirac, Proc. Royal Soc. London A133 , 60 (1931). 3. J. Preskill, Ann. Rev. Nucl. and Part. Sci. 34, 461 (1984). 4. G. Giacomelli, La Rivista del Nuovo Cimento 7, N. 12, 1 (1984). 5. Phys. Rep. 140, 323 (1986).6. B. Cabrera, Phys. Rev. Lett. 48, 1378 (1982). 7. A.D. Caplin et al.,N a t u r e 321, 402 (1986). /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /DG /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/CG/B9/CB/BX/BV/CC /C5/BT/CB/CB /BV/C0/BZ /BX/C6/BX/CA/BZ/CH/B4/CR/D1 /BE/B5 /B4/BZ/CT/CE/B5 /B4 /CV /B5 /B4/BZ/CT/CE/B5 /BU/BX/BT/C5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BC/BA/BE/BX− /BF/BI /BE/BC/BC/DF /BJ/BC/BC /BD /BD/BL/BI/BC /D4 /D4 /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C3 /BV/C6/CC/CA < /BE/BA/BX− /BF/BI /BD /BF/BC/BC /CT /B7/D4 /BE, /BF/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BE /BX− /BF/BI /BE /BF/BC/BC /CT /B7/D4 /BE, /BF/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BC/BL/BX− /BF/BI /BF /BF/BC/BC /CT /B7/D4 /BE, /BF/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BC/BH/BX− /BF/BI ≥ /BI /BF/BC/BC /CT /B7/D4 /BE, /BF/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BE/BA/BX− /BF/BI /BD /BF/BC/BC /CT /B7/D4 /BE, /BG/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BE/BX− /BF/BI /BE /BF/BC/BC /CT /B7/D4 /BE, /BG/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BC/BJ/BX− /BF/BI /BF /BF/BC/BC /CT /B7/D4 /BE, /BG/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC/BA/BC/BI/BX− /BF/BI ≥ /BI /BF/BC/BC /CT /B7/D4 /BE, /BG/BT/C3/CC /BT/CB /BC/BH /BT /C1/C6/BW/CD < /BC. /BI/BX− /BF/BI > /BE/BI/BH /BD /BD/BK/BC/BC /D4 /D4 /BH/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BG /C1/C6/BW/CD < /BC. /BE/BX− /BF/BI > /BF/BH/BH /BE /BD/BK/BC/BC /D4 /D4 /BH/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BG /C1/C6/BW/CD < /BC. /BC/BJ/BX− /BF/BI > /BG/BD/BC /BF /BD/BK/BC/BC /D4 /D4 /BH/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BG /C1/C6/BW/CD < /BC. /BE/BX− /BF/BI > /BF/BJ/BH /BI /BD/BK/BC/BC /D4 /D4 /BH/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BG /C1/C6/BW/CD < /BC. /BJ/BX− /BF/BI > /BE/BL/BH /BD /BD/BK/BC/BC /D4 /D4 /BI, /BJ/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /C1/C6/BW/CD < /BJ. /BK/BX− /BF/BI > /BE/BI/BC /BE /BD/BK/BC/BC /D4 /D4 /BI, /BJ/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /C1/C6/BW/CD < /BE. /BF/BX− /BF/BI > /BF/BE/BH /BF /BD/BK/BC/BC /D4 /D4 /BI, /BK/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /C1/C6/BW/CD < /BC. /BD/BD/BX− /BF/BI > /BG/BE/BC /BI /BD/BK/BC/BC /D4 /D4 /BI, /BK/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /C1/C6/BW/CD < /BC/BA/BI/BH/BX− /BF/BF < /BF. /BF ≥ /BE /BD/BD /BT /BD/BL/BJ/BT/D9 /BL/C0/BX /BL/BJ < /BD/BA/BL/BC/BX− /BF/BF < /BK. /BD ≥ /BE /BD/BI/BC /BT /BE/BC/BK/C8/CQ /BL/C0/BX /BL/BJ < /BF/BA/BX− /BF/BJ < /BG/BH. /BC /BD. /BC /BK/BK/DF/BL/BG /CT /B7/CT−/C8/C1/C6/BY /C7/C4/BW /BL/BF /C8/C4/BT/CB < /BF/BA/BX− /BF/BJ < /BG/BD. /BI /BE. /BC /BK/BK/DF/BL/BG /CT /B7/CT−/C8/C1/C6/BY /C7/C4/BW /BL/BF /C8/C4/BT/CB < /BJ/BA/BX− /BF/BH < /BG/BG. /BL /BC. /BE/DF /BD. /BC /BK/BL/DF/BL/BF /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BL/BE /C8/C4/BT/CB < /BE/BA/BX− /BF/BG < /BK/BH/BC ≥ /BC/BA/BH /BD/BK/BC/BC /D4 /D4 /BU/BX/CA/CC /BT/C6/C1 /BL/BC /C8/C4/BT/CB < /BD/BA/BE/BX− /BF/BF < /BK/BC/BC ≥ /BD /BD/BK/BC/BC /D4 /D4 /C8/CA/C1/BV/BX /BL/BC /C8/C4/BT/CB < /BD/BA/BX− /BF/BJ < /BE/BL /BD /BH/BC/DF/BI/BD /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BL /C8/C4/BT/CB < /BD/BA/BX− /BF/BJ < /BD/BK /BE /BH/BC/DF/BI/BD /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BL /C8/C4/BT/CB < /BD/BA/BX− /BF/BK < /BD/BJ < /BD /BF/BH /CT /B7/CT−/BU/CA/BT /CD/C6/CB/BV/C0/BA/BA/BA /BK/BK /BU /BV/C6/CC/CA < /BK/BA/BX− /BF/BJ < /BE/BG /BD /BH/BC/DF/BH/BE /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BK /C8/C4/BT/CB < /BD/BA/BF/BX− /BF/BH < /BE/BE /BE /BH/BC/DF/BH/BE /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BK /C8/C4/BT/CB < /BL/BA/BX− /BF/BJ < /BG < /BC. /BD/BH /BD/BC. /BI /CT /B7/CT−/BZ/BX/C6/CC/C1/C4/BX /BK/BJ /BV/C4/BX/C7 < /BF/BA/BX− /BF/BE < /BK/BC/BC ≥ /BD /BD/BK/BC/BC /D4 /D4 /C8/CA/C1/BV/BX /BK/BJ /C8/C4/BT/CB < /BF/BA/BX− /BF/BK < /BF /BE/BL /CT /B7/CT−/BY/CA/CH/BU/BX/CA/BZ/BX/CA /BK/BG /C8/C4/BT/CB < /BD/BA/BX− /BF/BD /BD/B8/BF /BH/BG/BC /D4 /D4 /BT /CD/BU/BX/CA/CC /BK/BF /BU /C8/C4/BT/CB < /BG/BA/BX− /BF/BK < /BD/BC < /BI /BF/BG /CT /B7/CT−/C5/CD/CB/CB/BX/CC /BK/BF /C8/C4/BT/CB < /BK/BA/BX− /BF/BI < /BE/BC /BH/BE /D4/D4 /BD/BC/BW/BX/C4/C4 /BK/BE /BV/C6/CC/CA < /BL/BA/BX− /BF/BJ < /BF/BC < /BF /BE/BL /CT /B7/CT−/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BE /C8/C4/BT/CB < /BD/BA/BX− /BF/BJ < /BE/BC < /BE/BG /BI/BF /D4/D4 /BV/BT/CA/CA/C1/BZ/BT/C6 /BJ/BK /BV/C6/CC/CA < /BD/BA/BX− /BF/BJ < /BF/BC < /BF /BH/BI /D4/D4 /C0/C7/BY/BY/C5/BT/C6/C6 /BJ/BK /C8/C4/BT/CB/BI/BE /D4/D4 /BD/BC/BW/BX/C4/C4 /BJ/BI /CB/C8/CA/C3 < /BG/BA/BX− /BF/BF /BF/BC/BC /D4 /BD/BC/CB/CC/BX/CE/BX/C6/CB /BJ/BI /BU /CB/C8/CA/C3 < /BD/BA/BX− /BG/BC < /BH < /BE /BJ/BC /D4 /BD/BD/CI/CA/BX/C4/C7 /CE /BJ/BI /BV/C6/CC/CA < /BE/BA/BX− /BF/BC /BF/BC/BC /D2 /BD/BC/BU/CD/CA/C3/BX /BJ/BH /C7/CB/C8/C3 < /BD/BA/BX− /BF/BK /BKν /BD/BE/BV/BT/CA/CA/C1/BZ/BT/C6 /BJ/BH /C0/C4/BU/BV < /BH/BA/BX− /BG/BF < /BD/BE < /BD/BC /BG/BC/BC /D4 /BX/BU/BX/CA/C0/BT/CA/BW /BJ/BH /BU /C1/C6/BW/CD < /BE/BA/BX− /BF/BI < /BF/BC < /BF /BI/BC /D4/D4 /BZ/C1/BT /BV/C7/C5/BX/C4/C4/C1 /BJ/BH /C8/C4/BT/CB < /BH/BA/BX− /BG/BE < /BD/BF < /BE/BG /BG/BC/BC /D4 /BV/BT/CA/CA/C1/BZ/BT/C6 /BJ/BG /BV/C6/CC/CA < /BI/BA/BX− /BG/BE < /BD/BE < /BE/BG /BF/BC/BC /D4 /BV/BT/CA/CA/C1/BZ/BT/C6 /BJ/BF /BV/C6/CC/CA < /BE/BA/BX− /BF/BI /BD /BC. /BC/BC/BD γ /BD/BD/BU/BT/CA/CC/C4/BX/CC/CC /BJ/BE /BV/C6/CC/CA < /BD/BA/BX− /BG/BD < /BH /BJ/BC /D4 /BZ/CD/CA/BX/CE/C1/BV/C0 /BJ/BE /BX/C5/CD/C4 < /BD/BA/BX− /BG/BC < /BF < /BE /BE/BK /D4 /BT/C5/BT/C4/BW/C1 /BI/BF /BX/C5/CD/C4 < /BE/BA/BX− /BG/BC < /BF < /BE /BF/BC /D4 /C8/CD/CA/BV/BX/C4/C4 /BI/BF /BV/C6/CC/CA < /BD/BA/BX− /BF/BH < /BF < /BG /BE/BK /D4 /BY/C1/BW/BX/BV/BT/CA/C7 /BI/BD /BV/C6/CC/CA < /BE/BA/BX− /BF/BH < /BD /BD /BI /D4 /BU/CA/BT/BW/C6/BX/CA /BH/BL /BX/C5/CD/C4/BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C3 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CW/CX/CV/CW/B9/CX/D3/D2/CX/DE/CX/D2/CV /D7/CX/CV/D2/CP/D0/D7 /CX/D2 /BV/BW/BY /CR/CT/D2/D8/D6/CP/D0 /D3/D9/D8/CT/D6 /D8/D6/CP/CR/CZ /CT/D6 /CP/D2/CS/D8/CX/D1/CT/B9/D3/CU/B9/AD/CX/CV/CW/D8 /CS/CT/D8/CT/CR/D8/D3 /D6/BA /BY /D3 /D6 /BW/D6/CT/D0/D0/B9/CH /CP/D2 /C5 /C5 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B8 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D1/D4/D0/CX/CT/D7/C5> /BF/BI/BC /BZ/CT/CE /CP/D8 /BL/BH/B1 /BV/C4/BA /BE/BT/C3/CC /BT/CB /BC/BH /BT /D1/D3 /CS/CT/D0/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/D3/D2/D3/D4 /D3/D0/CT /D1/CP/D7/D7 /D7/CW/D3 /DB/D2 /CU/D3 /D6/CP /D6/CQ/CX/D8/D6/CP /D6/DD/D1/CP/D7/D7 /D3/CU /BI/BC /BZ/CT/CE/BA /BU/CP/D7/CT/CS /D3/D2 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/D8/D3/D4/D4 /CT/CS /D1/D3/D2/D3/D4 /D3/D0/CT/D7 /CX/D2 /D8/CW/CT /C0/BD /BT/D0 /CQ /CT/CP/D1 /D4/CX/D4 /CT/BA/BF/BT/C3/CC /BT/CB /BC/BH /BT /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /CP/D7/D7/D9/D1/CT/CS /CT/D0/CP/D7/D8/CX/CR /D7/D4/CX/D2 /BC /D1/D3/D2/D3/D4 /D3/D0/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BG/BT/C3/CC /BT/CB /BC/BH /BT /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /CP/D7/D7/D9/D1/CT/CS /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/D4/CX/D2 /BD/BB/BE /D1/D3/D2/D3/D4 /D3/D0/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BH/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BG /D6/CT/D4 /D3 /D6/D8/D7 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D7/D8/D3/D4/D4 /CT/CS /D1/CP/CV/D2/CT/D8/CX/CR /D1/D3/D2/D3/D4 /D3/D0/CT/D7 /CX/D2 /BU/CT/B8 /BT/D0/B8 /CP/D2/CS /C8/CQ/D7/CP/D1/D4/D0/CT/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CS/CX/D7/CR/CP /D6/CS/CT/CS /D1/CP/D8/CT/D6/CX/CP/D0 /CU/D6/D3/D1 /D8/CW/CT /D9/D4/CV/D6/CP/CS/CX/D2/CV /D3/CU /BWꜸ /CP/D2/CS /BV/BW/BY/BA /BT /D0/CP /D6/CV/CT/B9/CP/D4 /CT/D6/D8/D9/D6/CT /DB /CP /D6/D1/B9/CQ /D3 /D6/CT /CR/D6/DD /D3/CV/CT/D2/CX/CR /CS/CT/D8/CT/CR/D8/D3 /D6 /DB /CP/D7 /D9/D7/CT/CS/BA /CC/CW/CT /CP/D4/D4 /D6/D3/CP/CR/CW /DB /CP/D7 /CP/D2 /CT/DC/D8/CT/D2/D7/CX/D3/D2 /D3/CU/D8/CW/CT /D1/CT/D8/CW/D3 /CS/D7 /D3/CU /C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC/BA /BV/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D6/CT/D7/D9/D0/D8/D7 /D1/D3 /CS/CT/D6/CP/D8/CT/D0/DD /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BN/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /CP/D7 /CP /D1/CP/D7/D7 /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D4 /D3/D7/D7/CX/CQ/D0/DD /CX/D2/DA/CP/D0/CX/CS /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/D3/D2 /CT/DC/D4/CP/D2/D7/CX/D3/D2/BA/BI/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /D9/D7/CT/CS /CP/D2 /CX/D2/CS/D9/CR/D8/CX/D3/D2 /D1/CT/D8/CW/D3 /CS /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/D8/D3/D4/D4 /CT/CS /D1/D3/D2/D3/D4 /D3/D0/CT/D7 /CX/D2 /D4/CX/CT/CR/CT/D7/D3/CU /D8/CW/CT /BWꜸ /B4/BY/C6/BT/C4/B5 /CQ /CT/D6/DD/D0/D0/CX/D9/D1 /CQ /CT/CP/D1 /D4/CX/D4 /CT /CP/D2/CS /CX/D2 /CT/DC/D8/CT/D2/D7/CX/D3/D2/D7 /D8/D3 /D8/CW/CT /CS/D6/CX/CU/D8 /CR/CW/CP/D1/CQ /CT/D6 /CP/D0/D9/D1/CX/D2/D9/D1/D7/D9/D4/D4 /D3 /D6/D8 /CR/DD/D0/CX/D2/CS/CT/D6/BA /CA/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/D8/BA/BJ/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CP/D0/D9/D1/CX/D2/D9/D1/BA/BK/C3/BT/C4/BU/BY/C4/BX/C1/CB/BV/C0 /BC/BC /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D3 /D6 /CQ /CT/D6/DD/D0/D0/CX/D9/D1/BA/BL/C0/BX /BL/BJ /D9/D7/CT/CS /CP /D0/CT/CP/CS /D8/CP /D6/CV/CT/D8 /CP/D2/CS /CQ/CP /D6/CX/D9/D1 /D4/CW/D3/D7/D4/CW/CP/D8/CT /CV/D0/CP/D7/D7 /CS/CT/D8/CT/CR/D8/D3 /D6/D7/BA /BV/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /CP /D6/CT/DB /CT/D0/D0 /CQ /CT/D0/D3 /DB /D8/CW/D3/D7/CT /D4 /D6/CT/CS/CX/CR/D8/CT/CS /DA/CX/CP /D8/CW/CT /BW/D6/CT/D0/D0/B9/CH /CP/D2 /D1/CT/CR/CW/CP/D2/CX/D7/D1/BA/BD/BC/C5/D9/D0/D8/CX/D4/CW/D3/D8/D3/D2 /CT/DA/CT/D2/D8/D7/BA/BD/BD/BV/CW/CT/D6/CT/D2/CZ /D3/DA /D6/CP/CS/CX/CP/D8/CX/D3/D2 /D4 /D3/D0/CP /D6/CX/DE/CP/D8/CX/D3/D2/BA/BD/BE/CA/CT/B9/CT/DC/CP/D1/CX/D2/CT/D7 /BV/BX/CA/C6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /BD/BE/BD/BC /BD/BE/BD/BC/BD/BE/BD/BC /BD/BE/BD/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D2/D3/D4 /D3/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DG /C7/D8/CW/CT/D6 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6/CB /CT /CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DG /C7/D8/CW/CT/D6 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6/CB /CT /CP /D6/CR/CW/CT/D7/C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DG /C7/D8/CW/CT/D6 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DG /C7/D8/CW/CT/D6 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /CB/CT/CP /D6/CR/CW/CT/D7/C5/BT/CB/CB /BV/C0/BZ /BX/C6/BX/CA/BZ/CH/B4/BZ/CT/CE/B5 /B4 /CV /B5 /CB/C8/C1/C6 /B4/BZ/CT/CE/B5 /BU/BX/BT/C5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BI/BD/BC ≥ /BD /BC /BD/BK/BC/BC /D4 /D4 /BD/BF/BT/BU/BU/C7/CC/CC /BL/BK /C3 /BW/BC > /BK/BJ/BC ≥ /BD /BD/BB/BE /BD/BK/BC/BC /D4 /D4 /BD/BF/BT/BU/BU/C7/CC/CC /BL/BK /C3 /BW/BC > /BD/BH/BK/BC ≥ /BD /BD /BD/BK/BC/BC /D4 /D4 /BD/BF/BT/BU/BU/C7/CC/CC /BL/BK /C3 /BW/BC > /BH/BD/BC /BK/BK/DF/BL/BG /CT /B7/CT− /BD/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BV /C4/BF/BD/BF/BT/BU/BU/C7/CC/CC /BL/BK /C3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CW/CT/CP/DA/DD /D4 /D3/CX/D2/D8/D0/CX/CZ /CT /BW/CX/D6/CP/CR /D1/D3/D2/D3/D4 /D3/D0/CT/D7 /DA/CX/CP /CR/CT/D2/D8/D6/CP/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CP/D4/CP/CX/D6 /D3/CU /D4/CW/D3/D8/D3/D2/D7 /DB/CX/D8/CW /CW/CX/CV/CW /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CT/D2/CT/D6/CV/CX/CT/D7/BA/BD/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BH /BV /AC/D2/CS/D7 /CP /D0/CX/D1/CX/D8 /BU/B4 /CI→γγγ /B5< /BC. /BK× /BD/BC− /BH/B4/DB/CW/CX/CR/CW /CX/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT /DA/CX/CP /CP/D1/D3/D2/D3/D4 /D3/D0/CT /D0/D3 /D3/D4/B5 /CP/D8 /BL/BH/B1 /BV/C4 /CP/D2/CS /D7/CT/D8/D7 /D8/CW/CT /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /DA/CX/CP /CP /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/D3 /CS/CT/D0/BA /C5/D3/D2/D3/D4 /D3/D0/CT /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD /CB/CT/CP /D6/CR/CW/CT/D7/C5/D3/D2/D3/D4 /D3/D0/CT /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD/CB /CT /CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /BY/D0/D9/DC /DG /BV/D3/D7/D1/CX/CR /CA/CP /DD/CB /CT /CP /D6/CR/CW/CT/D7/CK/BV/CP/D8 /DDꜼ /CX/D2 /D8/CW/CT /CR/CW/CP /D6/CV/CT /CR/D3/D0/D9/D1/D2 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /CP /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D1/D3/D2/D3/D4 /D3/D0/CT/B9/CR/CP/D8/CP/D0/DD/DE/CT/CS /D2/D9/CR/D0/CT/D3/D2 /CS/CT/CR/CP /DD /BA/CC/CW/CT /CP/CQ/D7/CT/D2/CR/CT /D3/CU /CP/D2 /CT/D2/D8/D6/DD /D9/D7/D9/CP/D0/D0/DD /D1/CT/CP/D2/D7 /CP /D8/D6/CP/CR/CZ/B9/CT/D8/CR/CW /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BY/C4/CD/CG /C5/BT/CB/CB /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC/CB/B4/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5 /B4/BZ/CT/CE/B5 /B4 /CV /B5 /B4β /BP /DA /BB /CR /B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BD/BA/BG/BX− /BD/BI /BD /BD/BA/BD/BX− /BG<β< /BD /BC /BD/BH/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BU /C5/BV/CA/C7 < /BF/BX− /BD/BI /BV/CP/D8 /DD /BD/BA/BD/BX− /BG<β< /BH/BX− /BF /BC /BD/BI/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BV /C5/BV/CA/C7 < /BD/BA/BH/BX− /BD/BH /BD /BH/BX− /BF<β< /BC. /BL/BL /BC /BD/BJ/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BW /C5/BV/CA/C7 < /BD/BX− /BD/BH /BD /BD. /BD× /BD/BC− /BG/DF/BC. /BD /BC /BD/BK/BT/C5/BU/CA/C7/CB/C1/C7 /BL/BJ /C5/BV/CA/C7 < /BH/BA/BI/BX− /BD/BH /BD /B4/BC. /BD/BK/DF /BF. /BC/B5/BX− /BF /BC /BD/BL/BT/C0/C4/BX/C6 /BL/BG /C5/BV/CA/C7 < /BE/BA/BJ/BX− /BD/BH /BV/CP/D8 /DDβ∼ /BD× /BD/BC− /BF/BC /BE/BC/BU/BX/BV/C3/BX/CA/B9/CB/CI/BA/BA/BA /BL/BG /C1/C5/BU < /BK/BA/BJ/BX− /BD/BH /BD> /BE/BA/BX− /BF /BC /CC/C0/CA/C7/C6 /BL/BE /CB/C7/CD/BW < /BG/BA/BG/BX− /BD/BE /BD /CP/D0/D0β /BC /BZ/BT/CA/BW/C6/BX/CA /BL/BD /C1/C6/BW/CD < /BJ/BA/BE/BX− /BD/BF /BD /CP/D0/D0β /BC /C0/CD/BU/BX/CA /BL/BD /C1/C6/BW/CD < /BF/BA/BJ/BX− /BD/BH> /BX/BD/BE /BDβ /BP/BD/BA/BX− /BG /BC /BE/BD/C7/CA/C1/CC/C7 /BL/BD /C8/C4/BT/CB < /BF/BA/BE/BX− /BD/BI> /BX/BD/BC /BDβ> /BC. /BC/BH /BC /BE/BD/C7/CA/C1/CC/C7 /BL/BD /C8/C4/BT/CB < /BF/BA/BE/BX− /BD/BI> /BX/BD/BC/DF /BX/BD/BE /BE, /BF /BC /BE/BD/C7/CA/C1/CC/C7 /BL/BD /C8/C4/BT/CB < /BF/BA/BK/BX− /BD/BF /BD /CP/D0/D0β /BC /BU/BX/CA/C5/C7/C6 /BL/BC /C1/C6/BW/CD < /BH/BA/BX− /BD/BI /BV/CP/D8 /DDβ< /BD/BA/BX− /BF /BC /BE/BC/BU/BX/CI/CA/CD/C3 /C7 /CE /BL/BC /BV/C0/BX/CA < /BD/BA/BK/BX− /BD/BG /BDβ> /BD/BA/BD/BX− /BG /BC /BE/BE/BU/CD/BV/C3/C4/BT/C6/BW /BL/BC /C0/BX/C8/CC < /BD/BX− /BD/BK /BF/BA/BX− /BG<β< /BD/BA/BH/BX− /BF/BC /BE/BF/BZ/C0/C7/CB/C0 /BL/BC /C5/C1/BV/BT < /BJ/BA/BE/BX− /BD/BF /BD /CP/D0/D0β /BC /C0/CD/BU/BX/CA /BL/BC /C1/C6/BW/CD < /BH/BA/BX− /BD/BE > /BX/BJ /BD /BF/BA/BX− /BG<β< /BH/BA/BX− /BF /BC /BU/BT/CA/C1/CB/C0 /BK/BJ /BV/C6/CC/CA < /BD/BA/BX− /BD/BF /BV/CP/D8 /DD /BD/BA/BX− /BH<β< /BD /BC /BE/BC/BU/BT/CA/CC/BX/C4 /CC /BK/BJ /CB/C7/CD/BW < /BD/BA/BX− /BD/BC /BD /CP/D0/D0β /BC /BX/BU/C1/CB/CD /BK/BJ /C1/C6/BW/CD < /BE/BA/BX− /BD/BF /BD/BA/BX− /BG<β< /BI/BA/BX− /BG /BC /C5/BT/CB/BX/C3 /BK/BJ /C0/BX/C8/CC < /BE/BA/BX− /BD/BG /BG/BA/BX− /BH<β< /BE/BA/BX− /BG /BC /C6/BT/C3/BT/C5/CD/CA/BT /BK/BJ /C8/C4/BT/CB < /BE/BA/BX− /BD/BG /BD/BA/BX− /BF<β< /BD /BC /C6/BT/C3/BT/C5/CD/CA/BT /BK/BJ /C8/C4/BT/CB < /BH/BA/BX− /BD/BG /BL/BA/BX− /BG<β< /BD/BA/BX− /BE /BC /CB/C0/BX/C8/C3 /C7 /BK/BJ /BV/C6/CC/CA < /BE/BA/BX− /BD/BF /BG/BA/BX− /BG<β< /BD /BC /CC/CB/CD/C3/BT/C5/C7/CC/C7 /BK/BJ /BV/C6/CC/CA < /BH/BA/BX− /BD/BG /BD /CP/D0/D0β /BD /BE/BG/BV/BT/C8/C4/C1/C6 /BK/BI /C1/C6/BW/CD < /BH/BA/BX− /BD/BE /BD /BC /BV/CA/C7/C5/BT/CA /BK/BI /C1/C6/BW/CD < /BD/BA/BX− /BD/BF /BD /BJ/BA/BX− /BG<β /BC /C0/BT/CA/BT /BK/BI /BV/C6/CC/CA < /BJ/BA/BX− /BD/BD /BD /CP/D0/D0β /BC /C1/C6/BV/BT/C6/BW/BX/C4/BT /BK/BI /C1/C6/BW/CD < /BD/BA/BX− /BD/BK /BG/BA/BX− /BG<β< /BD/BA/BX− /BF /BC /BE/BF/C8/CA/C1/BV/BX /BK/BI /C5/C1/BV/BT < /BH/BA/BX− /BD/BE /BD /BC /BU/BX/CA/C5/C7/C6 /BK/BH /C1/C6/BW/CD < /BI/BA/BX− /BD/BE /BD /BC /BV/BT/C8/C4/C1/C6 /BK/BH /C1/C6/BW/CD < /BI/BA/BX− /BD/BC /BD /BC /BX/BU/C1/CB/CD /BK/BH /C1/C6/BW/CD < /BF/BA/BX− /BD/BH /BV/CP/D8 /DD /BH/BA/BX− /BH≤β≤ /BD/BA/BX− /BF /BC /BE/BC/C3/BT/C2/C1/CC /BT /BK/BH /C3/BT/C5/C1 < /BE/BA/BX− /BE/BD /BV/CP/D8 /DDβ< /BD/BA/BX− /BF /BC /BE/BC, /BE/BH/C3/BT/C2/C1/CC /BT /BK/BH /C3/BT/C5/C1 < /BF/BA/BX− /BD/BH /BV/CP/D8 /DD /BD/BA/BX− /BF<β< /BD/BA/BX− /BD /BC /BE/BC/C8 /BT/CA/C3 /BK/BH /BU /BV/C6/CC/CA < /BH/BA/BX− /BD/BE /BD /BD/BA/BX− /BG<β< /BD /BC /BU/BT /CC/CC/C1/CB/CC/C7/C6/C1 /BK/BG /C6/CD/CB/CG < /BJ/BA/BX− /BD/BE /BD /BC /C1/C6/BV/BT/C6/BW/BX/C4/BT /BK/BG /C1/C6/BW/CD < /BJ/BA/BX− /BD/BF /BD /BF/BA/BX− /BG<β /BC /BE/BE/C3/BT/C2/C1/C6/C7 /BK/BG /BV/C6/CC/CA < /BE/BA/BX− /BD/BE /BD /BF/BA/BX− /BG<β< /BD/BA/BX− /BD /BC /C3/BT/C2/C1/C6/C7 /BK/BG /BU /BV/C6/CC/CA < /BI/BA/BX− /BD/BF /BD /BH/BA/BX− /BG<β< /BD /BC /C3/BT /CF /BT /BZ/C7/BX /BK/BG /BV/C6/CC/CA < /BE/BA/BX− /BD/BG /BD/BA/BX− /BF<β /BC /BE/BC/C3/CA/C1/CB/C0/C6/BT/BA/BA/BA /BK/BG /BV/C6/CC/CA < /BG/BA/BX− /BD/BF /BD /BI/BA/BX− /BG<β< /BE/BA/BX− /BF /BC /C4/C1/CB/CB /BK/BG /BV/C6/CC/CA < /BD/BA/BX− /BD/BI /BF/BA/BX− /BG<β< /BD/BA/BX− /BF /BC /BE/BF/C8/CA/C1/BV/BX /BK/BG /C5/C1/BV/BT < /BD/BA/BX− /BD/BF /BD /BD/BA/BX− /BG<β /BC /C8/CA/C1/BV/BX /BK/BG /BU /C8/C4/BT/CB < /BG/BA/BX− /BD/BF /BD /BI/BA/BX− /BG<β< /BE/BA/BX− /BF /BC /CC /BT/CA/C4/BX /BK/BG /BV/C6/CC/CA/BJ /BE/BI/BT/C6/BW/BX/CA/CB/C7/C6 /BK/BF /BX/C5/CD/C4 < /BG/BA/BX− /BD/BF /BD /BD/BA/BX− /BE<β< /BD/BA/BX− /BF /BC /BU/BT/CA/CC/BX/C4 /CC /BK/BF /BU /BV/C6/CC/CA < /BD/BA/BX− /BD/BE /BD /BJ/BA/BX− /BF<β< /BD /BC /BU/BT/CA/CF/C1/BV/C3 /BK/BF /C8/C4/BT/CB < /BF/BA/BX− /BD/BF /BD /BD/BA/BX− /BF<β< /BG/BA/BX− /BD /BC /BU/C7/C6/BT/CA/BX/C4/C4/C1 /BK/BF /BV/C6/CC/CA < /BF/BA/BX− /BD/BE /BV/CP/D8 /DD /BH/BA/BX− /BG<β< /BH/BA/BX− /BE /BC /BE/BC/BU/C7/CB/BX/CC/CC/C1 /BK/BF /BV/C6/CC/CA < /BG/BA/BX− /BD/BD /BD /BC /BV/BT/BU/CA/BX/CA/BT /BK/BF /C1/C6/BW/CD < /BH/BA/BX− /BD/BH /BD /BD/BA/BX− /BE<β< /BD /BC /BW/C7/C3/BX /BK/BF /C8/C4/BT/CB < /BK/BA/BX− /BD/BH /BV/CP/D8 /DD /BD/BA/BX− /BG<β< /BD/BA/BX− /BD /BC /BE/BC/BX/CA/CA/BX/BW/BX /BK/BF /C1/C5/BU < /BH/BA/BX− /BD/BE /BD /BD/BA/BX− /BG<β< /BF/BA/BX− /BE /BC /BZ/CA/C7/C7/C5 /BK/BF /BV/C6/CC/CA < /BE/BA/BX− /BD/BE /BI/BA/BX− /BG<β< /BD /BC /C5/BT/CB/C0/C1/C5/C7 /BK/BF /BV/C6/CC/CA < /BD/BA/BX− /BD/BF /BDβ /BP/BF/BA/BX− /BF /BC /BT/C4/BX/CG/BX/CH/BX/CE /BK/BE /BV/C6/CC/CA < /BE/BA/BX− /BD/BE /BD /BJ/BA/BX− /BF<β< /BI/BA/BX− /BD /BC /BU/C7/C6/BT/CA/BX/C4/C4/C1 /BK/BE /BV/C6/CC/CA/BI/BA/BX− /BD/BC /BD /CP/D0/D0β /BD /BE/BJ/BV/BT/BU/CA/BX/CA/BT /BK/BE /C1/C6/BW/CD < /BE/BA/BX− /BD/BD /BD/BA/BX− /BE<β< /BD/BA/BX− /BD /BC /C5/BT/CB/C0/C1/C5/C7 /BK/BE /BV/C6/CC/CA < /BE/BA/BX− /BD/BH /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/D3 /D6 /BC /BU/BT/CA/CC/C4/BX/CC/CC /BK/BD /C8/C4/BT/CB < /BD/BA/BX− /BD/BF > /BD /BD/BA/BX− /BF<β /BC /C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BD /BU /C8/C4/BT/CB < /BH/BA/BX− /BD/BD < /BX/BD/BJ /BF/BA/BX− /BG<β< /BD/BA/BX− /BF /BC /CD/C4/C4/C5/BT/C6 /BK/BD /BV/C6/CC/CA < /BE/BA/BX− /BD/BD /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/D3 /D6 /BC /BU/BT/CA/CC/C4/BX/CC/CC /BJ/BK /C8/C4/BT/CB/BD/BA/BX− /BD > /BE/BC/BC /BE /BD /BE/BK/C8/CA/C1/BV/BX /BJ/BH /C8/C4/BT/CB < /BE/BA/BX− /BD/BF > /BE /BC /BY/C4/BX/C1/CB/BV/C0/BX/CA /BJ/BD /C8/C4/BT/CB < /BD/BA/BX− /BD/BL > /BE /D3/CQ/D7/CX/CS/CX/CP/D2/B8 /D1/CX/CR/CP /BC /BY/C4/BX/C1/CB/BV/C0/BX/CA /BI/BL /BV /C8/C4/BT/CB < /BH/BA/BX− /BD/BH < /BD/BH < /BF /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/D3 /D6 /BC /BV/BT/CA/C1/CC/C0/BX/CA/CB /BI/BI /BX/C4/BX/BV < /BE/BA/BX− /BD/BD < /BD/DF /BF /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/D3 /D6 /BC /C5/BT/C4/C3/CD/CB /BH/BD /BX/C5/CD/C4 /BD/BH/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BU /CS/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /D1≥ /BD/BC /BD/BJ/BZ/CT/CE/B8 /CQ/CP/D7/CT/CS /D9/D4 /D3/D2 /BG/BA/BE /D8/D3 /BL/BA/BH/DD /CT/CP /D6/D7 /D3/CU /D6/D9/D2/D2/CX/D2/CV/B8 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D9/D4 /D3/D2 /D8/CW/CT /D7/D9/CQ/D7/DD/D7/D8/CT/D1/BA /C4/CX/D1/CX/D8 /DB/CX/D8/CW /BV/CA/BF/BL /D8/D6/CP/CR/CZ/B9/CT/D8/CR/CW /CS/CT/D8/CT/CR/D8/D3 /D6/CT/DC/D8/CT/D2/CS/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /CU/D6/D3/D1 β /BP/BG× /BD/BC− /BH/B4/BF. /BD× /BD/BC− /BD/BI/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5/D8 /D3β /BP/BD× /BD/BC− /BG/B4/BE. /BD× /BD/BC− /BD/BI/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5/BA /C4/CX/D1/CX/D8 /CR/D9/D6/DA/CT /CX/D2 /D4/CP/D4 /CT/D6 /CX/D7 /D4/CX/CT/CR/CT/DB/CX/D7/CT /CR/D3/D2/D8/CX/D2/D9/D3/D9/D7 /CS/D9/CT /D8/D3/CS/CX/AB/CT/D6/CT/D2/D8 /CS/CT/D8/CT/CR/D8/CX/D3/D2 /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7 /CU/D3 /D6 /CS/CX/AB/CT/D6/CT/D2/D8 β /D6/CP/D2/CV/CT/D7/BA/BD/BI/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BV /D0/CX/D1/CX/D8 /CU/D3 /D6 /CR/CP/D8/CP/D0/DD/D7/CX/D7 /D3/CU /D2/D9/CR/D0/CT/D3/D2 /CS/CT/CR/CP /DD /DB/CX/D8/CW /CR/CP/D8/CP/D0/DD/D7/CX/D7 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU ≈ /BD /D1/CQ/BA /CC/CW/CT /AD/D9/DC /D0/CX/D1/CX/D8 /CX/D2/CR/D6/CT/CP/D7/CT/D7 /CQ /DD∼ /BF /CP/D8 /D8/CW/CT /CW/CX/CV/CW/CT/D6 β /D0/CX/D1/CX/D8/B8 /CP/D2/CS /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3/BD× /BD/BC− /BD/BG/CR/D1− /BE/D7/D6− /BD/D7− /BD/CX/CU /D8/CW/CT /CR/CP/D8/CP/D0/DD/D7/CX/D7 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7 /BC/BA/BC/BD /D1/CQ/BA /BU/CP/D7/CT/CS /D9/D4 /D3/D2 /BJ/BD/BD/BL/BF /CW/D6/D3/CU /CS/CP/D8/CP /DB/CX/D8/CW /D8/CW/CT /D7/D8/D6/CT/CP/D1/CT/D6 /CS/CT/D8/CT/CR/D8/D3 /D6/B8 /DB/CX/D8/CW /CP/D2 /CP/CR/CR/CT/D4/D8/CP/D2/CR/CT /D3/CU /BG/BE/BH/BC /D1 /BE/D7/D6/BA/BD/BJ/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BW /D6/CT/D7/D9/D0/D8 /CU/D3 /D6 /CK/D1/D3 /D6/CT /D8/CW/CP/D2 /D8 /DB /D3/DD /CT/CP /D6/D7 /D3/CU /CS/CP/D8/CP/BAꜼ /C1/D3/D2/CX/DE/CP/D8/CX/D3/D2 /D7/CT/CP /D6/CR/CW /D9/D7/CX/D2/CV /D7/CT/DA/CT/D6/CP/D0/D7/D9/CQ/D7/DD/D7/D8/CT/D1/D7/BA /C4/CX/D1/CX/D8 /CR/D9/D6/DA/CT /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU β /D2/D3/D8 /CV/CX/DA/CT/D2/BA /C1/D2/CR/D0/D9/CS/CT/CS /CX/D2 /BT/C5/BU/CA/C7/CB/C1/C7 /BC/BE /BU /BA/BD/BK/BT/C5/BU/CA/C7/CB/C1/C7 /BL/BJ /CV/D0/D3/CQ/CP/D0 /C5/BT /BV/CA/C7 /BL/BC/B1/BV/C4 /CX/D7 /BC . /BJ/BK× /BD/BC− /BD/BH/CP/D8β /BP/BD. /BD× /BD/BC− /BG/B8 /CV/D3 /CT/D7 /D8/CW/D6/D3/D9/CV/CW/CP /D1/CX/D2/CX/D1/D9/D1 /CP/D8 /BC . /BI/BD× /BD/BC− /BD/BH/D2/CT/CP /D6β /BP/B4/BD. /BD/DF/BE. /BJ/B5× /BD/BC− /BF/B8 /D8/CW/CT/D2 /D6/CX/D7/CT/D7 /D8/D3 /BC . /BK/BG× /BD/BC− /BD/BH/CP/D8β /BP/BC. /BD/BA /CC/CW/CT /CV/D0/D3/CQ/CP/D0 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CX/D7 /D6/CT/CV/CX/D3/D2 /CX/D7 /CQ /CT/D0/D3 /DB/D8 /CW /CT /C8 /CP /D6/CZ /CT/D6 /CQ /D3/D9/D2/CS /CP/D8 /BD/BC− /BD/BH/BA /C4/CT/D7/D7/D7/D8/D6/CX/D2/CV/CT/D2/D8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CT/D7/D8/CP/CQ/D0/CX/D7/CW/CT/CS /CU/D3 /D6/BG× /BD/BC− /BH<β< /BD× /BD/BC− /BG/BA /C4/CX/D1/CX/D8/D7 /D7/CT/D8 /CQ /DD/DA /CP /D6/CX/D3/D9/D7/D8/D6/CX/CV/CV/CT/D6/D7 /CP/D2/CS /CS/CX/AB/CT/D6/CT/D2/D8 /D7/D9/CQ /CS/CT/D8/CT/CR/D8/D3 /D6/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /CP /CR/CP/D8/CP/D0/DD/D7/CX/D7/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D7/D1/CP/D0/D0/CT/D6 /D8/CW/CP/D2 /CP /CU/CT/DB /D1/CQ/BA/BD/BL/BT/C0/C4/BX/C6 /BL/BG /D0/CX/D1/CX/D8 /CU/D3 /D6/CS /DD /D3/D2/D7 /CT/DC/D8/CT/D2/CS/D7 /CS/D3 /DB/D2 /D8/D3 β /BP/BC. /BL/BX− /BG /CP/D2/CS /CP /D0/CX/D1/CX/D8 /D3/CU /BD . /BF/BX− /BD/BG /CT/DC/D8/CT/D2/CS/D7/D8/D3β /BP/BC. /BK/BX− /BG/BA /BT/D0/D7/D3 /D7/CT/CT /CR/D3/D1/D1/CT/D2/D8 /CQ /DD /C8/CA/C1/BV/BX /BL/BG /CP/D2/CS /D6/CT/D4/D0/DD /D3/CU /BU/BT/CA/C1/CB/C0 /BL/BG/BA /C7/D2/CT /D0/D3 /D3/D4/CW/D3/D0/CT/CX/D2 /D8/CW/CT /BT/C0/C4/BX/C6 /BL/BG /D6/CT/D7/D9/D0/D8 /CX/D7 /D8/CW/CP/D8 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /D1/D3/D2/D3/D4 /D3/D0/CT/D7 /CR/CP/D8/CP/D0/DD/DE/CX/D2/CV /D2/D9/CR/D0/CT/D3/D2 /CS/CT/CR/CP /DD /B8/D6/CT/D0/CP/D8/CX/DA/CX/D7/D8/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CR/D3/D9/D0/CS /DA/CT/D8/D3 /D8/CW/CT /CT/DA/CT/D2/D8/D7/BA /CB/CT/CT /BT/C5/BU/CA/C7/CB/C1/C7 /BL/BJ /CU/D3 /D6 /CP/CS/CS/CX/D8/CX/D3/D2/CP/D0 /D6/CT/D7/D9/D0/D8/D7/BA/BE/BC/BV/CP/D8/CP/D0/DD/D7/CX/D7 /D3/CU /D2/D9/CR/D0/CT/D3/D2 /CS/CT/CR/CP /DD/BN /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CP/D7/D7/D9/D1/CT/CS /CR/CP/D8/CP/D0/DD/D7/CX/D7 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BE/BD/C7/CA/C1/CC/C7 /BL/BD /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D9/D2/CR/D8/CX/D3/D2/D7 /D3/CU /DA/CT/D0/D3 /CR/CX/D8 /DD /BA/C4 /D3 /DB /CT/D7/D8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CW/CT/D6/CT/BA/BE/BE/CD/D7/CT/CS /BW/C3/C5/C8/CA /D1/CT/CR/CW/CP/D2/CX/D7/D1 /CP/D2/CS /C8 /CT/D2/D2/CX/D2/CV /CT/AB/CT/CR/D8/BA/BE/BF/BT/D7/D7/D9/D1/CT/D7 /D1/D3/D2/D3/D4 /D3/D0/CT /CP/D8/D8/CP/CR/CW/CT/D7 /CU/CT/D6/D1/CX/D3/D2 /D2/D9/CR/D0/CT/D9/D7/BA/BE/BG/C4/CX/D1/CX/D8 /CU/D6/D3/D1 /CR/D3/D1/CQ/CX/D2/CX/D2/CV /CS/CP/D8/CP /D3/CU /BV/BT/C8/C4/C1/C6 /BK/BI/B8 /BU/BX/CA/C5/C7/C6 /BK/BH/B8 /C1/C6/BV/BT/C6/BW/BX/C4/BT /BK/BG/B8 /CP/D2/CS /BV/BT/BU/CA/B9/BX/CA/BT /BK/BF/BA /BY /D3 /D6 /CP /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /CR/D3/D2/D8/D6/D3/DA/CT/D6/D7/DD /CP/CQ /D3/D9/D8 /BV/BT/C8/C4/C1/C6 /BK/BI /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8/B8 /D7/CT/CT /BZ/CD/CH /BK/BJ/BA/BT/D0/D7/D3 /D7/CT/CT /CB/BV/C0/C7/CD/CC/BX/C6 /BK/BJ/BA/BE/BH/BU/CP/D7/CT/CS /D3/D2 /D0/CP/CR/CZ /D3/CU /CW/CX/CV/CW/B9 /CT/D2/CT/D6/CV/DD /D7/D3/D0/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CU/D6/D3/D1 /CR/CP/D8/CP/D0/DD/D7/CX/D7 /CX/D2 /D8/CW/CT /D7/D9/D2/BA/BE/BI/BT/D2/D3/D1/CP/D0/D3/D9/D7 /D0/D3/D2/CV/B9/D6/CP/D2/CV/CT α /B4 /BG/C0/CT/B5 /D8/D6/CP/CR/CZ/D7/BA/BE/BJ/BV/BT/BU/CA/BX/CA/BT /BK/BE /CR/CP/D2/CS/CX/CS/CP/D8/CT /CT/DA/CT/D2/D8 /CW/CP/D7 /D7/CX/D2/CV/D0/CT /BW/CX/D6/CP/CR /CR/CW/CP /D6/CV/CT /DB/CX/D8/CW/CX/D2 ± /BH/B1/BA/BE/BK/BT/C4 /CE /BT/CA/BX/CI /BJ/BH/B8 /BY/C4/BX/C1/CB/BV/C0/BX/CA /BJ/BH/B8 /CP/D2/CS /BY/CA/C1/BX/BW/C4/BT/C6/BW/BX/CA /BJ/BH 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/DB/CW/CX/D8/CT /CS/DB /CP /D6/CU /BE/BL/BY/CA/BX/BX/CB/BX /BL/BL /BT/CB/CC/CA < /BD/BA/BX− /BD/BI /BX/BD/BJ /BD /CV/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS /BC /BF/BC/BT/BW /BT/C5/CB /BL/BF /BV/C7/CB/C5 < /BD/BA/BX− /BE/BF /C2/D3/DA/CX/CP/D2 /D4/D0/CP/D2/CT/D8/D7 /BE/BL/BT/CA/BT/BY/CD/C6/BX /BK/BH /BT/CB/CC/CA < /BD/BA/BX− /BD/BI /BX/BD/BH /D7/D3/D0/CP /D6 /D8/D6/CP/D4/D4/CX/D2/CV /BC /BU/CA/BT /BV/BV/C1 /BK/BH /BU /BT/CB/CC/CA < /BD/BA/BX− /BD/BK /BD /BC /BE/BL/C0/BT/CA/CE/BX/CH /BK/BG /BV/C7/CB/C5 < /BF/BA/BX− /BE/BF /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7 /C3 /C7/C4/BU /BK/BG /BT/CB/CC/CA < /BJ/BA/BX− /BE/BE /D4/D9/D0/D7/CP /D6/D7 /BC /BE/BL/BY/CA/BX/BX/CB/BX /BK/BF /BU /BT/CB/CC/CA < /BD/BA/BX− /BD/BK < /BX/BD/BK /BD /CX/D2/D8/CT/D6/CV/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS /BC /BE/BL/CA/BX/C8/C0/BT/BX/C4/C1 /BK/BF /BV/C7/CB/C5 < /BD/BA/BX− /BE/BF /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7 /BC /BE/BL/BW/C1/C5/C7/C8/C7/CD/C4/BA/BA/BA /BK/BE /BV/C7/CB/C5 < /BH/BA/BX− /BE/BE /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7 /BC /BE/BL/C3 /C7/C4/BU /BK/BE /BV/C7/CB/C5 < /BH/BA/BX− /BD/BH > /BX/BE/BD /CV/CP/D0/CP/CR/D8/CX/CR /CW/CP/D0/D3 /CB/BT/C4/C8/BX/CC/BX/CA /BK/BE /BV/C7/CB/C5 < /BD/BA/BX− /BD/BE /BX/BD/BL /BDβ /BP/BF/BA/BX− /BF /BC /BF/BD/CC/CD/CA/C6/BX/CA /BK/BE /BV/C7/CB/C5 < /BD/BA/BX− /BD/BI /BD /CV/CP/D0/CP/CR/D8/CX/CR /AC/CT/D0/CS /BC /C8 /BT/CA/C3/BX/CA /BJ/BC /BV/C7/CB/C5/BE/BL/BV/CP/D8/CP/D0/DD/D7/CX/D7 /D3/CU /D2/D9/CR/D0/CT/D3/D2 /CS/CT/CR/CP /DD /BA/BF/BC/BT/BW /BT/C5/CB /BL/BF /D0/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /CK/D7/D9/D6/DA/CX/DA/CP/D0 /CP/D2/CS /CV/D6/D3 /DB/D8/CW /D3/CU /CP /D7/D1/CP/D0/D0 /CV/CP/D0/CP/CR/D8/CX/CR /D7/CT/CT/CS /AC/CT/D0/CSꜼ /CX/D7/BD/BC− /BD/BI/B4 /D1 /BB/BD/BC /BD/BJ/BZ/CT/CE/B5 /CR/D1− /BE/D7− /BD/D7/D6− /BD/BA/BT /CQ /D3 /DA /CT /BD /BC /BD/BJ/BZ/CT/CE/B8 /D0/CX/D1/CX/D8 /BD/BC− /BD/BI/B4/BD/BC /BD/BJ/BZ/CT/CE/BB /D1 /B5/CR/D1− /BE/D7− /BD/D7/D6− /BD/B4/CU/D6/D3/D1 /D6/CT/D5/D9/CX/D6/CT/D1/CT/D2/D8 /D8/CW/CP/D8 /D1/D3/D2/D3/D4 /D3/D0/CT /CS/CT/D2/D7/CX/D8 /DD /CS/D3 /CT/D7 /D2/D3/D8 /D3/DA/CT/D6/CR/D0/D3/D7/CT /D8/CW/CT /D9/D2/CX/B9/DA/CT/D6/D7/CT/B5 /CX/D7 /D1/D3 /D6/CT /D7/D8/D6/CX/D2/CV/CT/D2/D8/BA/BF/BD/CA/CT/B9/CT/DA/CP/D0/D9/CP/D8/CT/D7 /C8 /BT/CA/C3/BX/CA /BJ/BC /D0/CX/D1/CX/D8 /CU/D3 /D6 /BZ/CD/CC /D1/D3/D2/D3/D4 /D3/D0/CT/D7/BA /C5/D3/D2/D3/D4 /D3/D0/CT /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7/C5/D3/D2/D3/D4 /D3/D0/CT /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7 /C5/D3/D2/D3/D4 /D3/D0/CT /BW/CT/D2/D7/CX/D8 /DD /DG /C5/CP/D8/D8/CT/D6 /CB/CT/CP /D6/CR/CW/CT/D7/BV/C0/BZ/BW/BX/C6/CB/C1/CC/CH /B4 /CV /B5 /C5/BT /CC/BX/CA/C1/BT/C4 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 < /BI/BA/BL/BX− /BI/BB/CV/D6/CP/D1 > /BD/BB/BF /C5/CT/D8/CT/D3 /D6/CX/D8/CT/D7 /CP/D2/CS /D3/D8/CW/CT/D6 /BC /C2/BX/C7/C6 /BL/BH /C1/C6/BW/CD < /BE/BA/BX− /BJ/BB/CV/D6/CP/D1 > /BC. /BI /BY /CT/D3 /D6/CT /BC /BF/BE/BX/BU/C1/CB/CD /BK/BJ /C1/C6/BW/CD < /BG/BA/BI/BX− /BI/BB/CV/D6/CP/D1 > /BC. /BH /CS/CT/CT/D4 /D7/CR/CW/CX/D7/D8 /BC /C3 /C7 /CE /BT/C4/C1/C3 /BK/BI /C1/C6/BW/CD < /BD/BA/BI/BX− /BI/BB/CV/D6/CP/D1 > /BC. /BH /D1/CP/D2/CV/CP/D2/CT/D7/CT /D2/D3 /CS/D9/D0/CT/D7 /BC /BF/BF/C3 /C7 /CE /BT/C4/C1/C3 /BK/BI /C1/C6/BW/CD < /BD/BA/BF/BX− /BI/BB/CV/D6/CP/D1 > /BC. /BH /D7/CT/CP /DB /CP/D8/CT/D6 /BC /C3 /C7 /CE /BT/C4/C1/C3 /BK/BI /C1/C6/BW/CD > /BD/BA/BX/B7 /BD/BG/BB/CV/D6/CP/D1 > /BD/BB/BF /CX/D6/D3/D2 /CP/CT/D6/D3/D7/D3/D0/D7 > /BD /C5/C1/C3/C0/BT/C1/C4/C7 /CE /BK/BF /CB/C8/BX/BV < /BI/BA/BX− /BG/BB/CV/D6/CP/D1 /CP/CX/D6/B8 /D7/CT/CP /DB /CP/D8/CT/D6 /BC /BV/BT/CA/CA/C1/BZ/BT/C6 /BJ/BI /BV/C6/CC/CA < /BH/BA/BX− /BD/BB/CV/D6/CP/D1 > /BC. /BC/BG /BD/BD /D1/CP/D8/CT/D6/CX/CP/D0/D7 /BC /BV/BT/BU/CA/BX/CA/BT /BJ/BH /C1/C6/BW/CD < /BE/BA/BX− /BG/BB/CV/D6/CP/D1 > /BC. /BC/BH /D1/D3 /D3/D2 /D6/D3 /CR/CZ /BC /CA/C7/CB/CB /BJ/BF /C1/C6/BW/CD < /BI/BA/BX− /BJ/BB/CV/D6/CP/D1 < /BD/BG/BC /D7/CT/CP /DB /CP/D8/CT/D6 /BC /C3 /C7/C4/C5 /BJ/BD /BV/C6/CC/CA < /BD/BA/BX− /BE/BB/CV/D6/CP/D1 < /BD/BE/BC /D1/CP/D2/CV/CP/D2/CT/D7/CT /D2/D3 /CS/D9/D0/CT/D7 /BC /BY/C4/BX/C1/CB/BV/C0/BX/CA /BI/BL /C8/C4/BT/CB < /BD/BA/BX− /BG/BB/CV/D6/CP/D1 > /BC /D1/CP/D2/CV/CP/D2/CT/D7/CT /BC /BY/C4/BX/C1/CB/BV/C0/BX/CA /BI/BL /BU /C8/C4/BT/CB < /BE/BA/BX− /BF/BB/CV/D6/CP/D1 < /BD/DF /BF /D1/CP/CV/D2/CT/D8/CX/D8/CT/B8 /D1/CT/D8/CT/D3 /D6 /BC /BZ/C7/CC/C7 /BI/BF /BX/C5/CD/C4 < /BE/BA/BX− /BE/BB/CV/D6/CP/D1 /D1/CT/D8/CT/D3 /D6/CX/D8/CT /BC /C8/BX/CC/CD/C3/C0/C7 /CE /BI/BF /BV/C6/CC/CA/BF/BE/C5/CP/D7/D7 /BD × /BD/BC /BD/BG/DF/BD× /BD/BC /BD/BJ/BZ/CT/CE/BA/BF/BF/C3 /C7 /CE /BT/C4/C1/C3 /BK/BI /CT/DC/CP/D1/CX/D2/CT/CS /BG/BL/BK /CZ/CV /D3/CU /D7/CR/CW/CX/D7/D8 /CU/D6/D3/D1 /D8 /DB /D3 /D7/CX/D8/CT/D7 /DB/CW/CX/CR/CW /CT/DC/CW/CX/CQ/CX/D8/CT/CS /CR/D0/CT/CP /D6 /D1/CX/D2/CT/CP /D6/CP/D0/D3/CV/CX/CR/CT/DA/CX/CS/CT/D2/CR/CT /D3/CU /CW/CP/DA/CX/D2/CV /CQ /CT/CT/D2 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/C8/CA /BK/BF /BK/BL/BL /CF/BA/CE/BA/CA/BA /C5/CP/D0/CZ/D9/D7 /B4/BV/C0/C1/BV/B5 /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /C7/CC/C0/BX/CA /CA/BX/C4/BT /CC/BX/BW /C8 /BT/C8/BX/CA/CB /BZ/CA/C7/C7/C5 /BK/BI /C8/CA/C8/C4 /BD/BG/BC /BF/BE/BF /BW/BA/BX/BA /BZ/D6/D3 /D3/D1 /B4/CD/CC /BT/C0/B5/CA/CT/DA/CX/CT/DB /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 SUPERSYMMETRY, PART I (THEORY) Revised October 2007 by Howard E. Haber (UC Santa Cruz). I.1. Introduction: Supersymmetry (SUSY) is a generaliza- tion of the space-time symmetries of quantum ﬁeld theory that transforms fermions into bosons and vice versa. The existence of such a non-trivial extension of the Poincar´ e symmetry of ordinary quantum ﬁeld theory was initially surprising, and itsform is highly constrained by theoretical principles [1]. Su-persymmetry also provides a framework for the uniﬁcation ofparticle physics and gravity [2–5], which is governed by thePlanck energy scale, M P≈1019GeV (where the gravitational interactions become comparable in magnitude to the gauge interactions). In particular, it is possible that supersymmetrywill ultimately explain the origin of the large hierarchy of energyscales from the WandZmasses to the Planck scale [6–10]. This is the so-called gauge hierarchy . The stability of the gauge hierarchy in the presence of ra diative quantum corrections is not possible to maintain in the Standard Model, but can be maintained in supersymmetric theories. If supersymmetry were an exact symmetry of nature, then particles and their superpartners (which diﬀer in spin by halfa unit) would be degenerate in mass. Since superpartners havenot (yet) been observed, supersymmetry must be a broken sym-metry. Nevertheless, the stability of the gauge hierarchy canstill be maintained if the supersymmetry breaking is soft[11,12], and the corresponding supersymmetry-breaking mass param- eters are no larger than a few TeV. In particular, soft- supersymmetry-breaking terms are non-supersymmetric termsin the Lagrangian that are either linear, quadratic, or cubic inthe ﬁelds, with some restrictions elucidated in Ref. 11. The /BD/BE/BD/BE /BD/BE/BD/BE/BD/BE/BD/BE /BD/BE/BD/BE/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 impact of such terms becomes negligible at energy scales much larger than the size of the supersymmetry-breaking masses.The most interesting theories of this type are theories of“low-energy” (or “weak-scale ”) supersymmetry, where the ef- fective scale of supersymmetry breaking is tied to the scale of electroweak symmetry breaking [7–10]. The latter is charac- terized by the Standard Model Higgs vacuum expectation value,v= 246 GeV. Although there are no unambiguous experimental results (at present) that require the existence of new physics at theTeV-scale, expectations of the latter are primarily based onthree theoretical arguments. First, a natural explanation ( i.e., one that is stable with respect to quantum corrections) of the gauge hierarchy demands new physics at the TeV-scale [10]. Second, the uniﬁcation of the three gauge couplings at a veryhigh energy close to the Planck scale does not occur in theStandard Model. However, uniﬁcation can be achieved withthe addition of new physics that can modify the way gaugecouplings run above the electroweak scale. A simple exampleof successful uniﬁcation arises in the minimal supersymmetric extension of the Standard Mode l, where supersymmetric masses lie below a few TeV [13]. Third, the existence of dark matter,which makes up approximately one quarter of the energy densityof the universe, cannot be explained within the StandardModel of particle physics [14]. It is tempting to attribute thedark matter to the existence of a neutral stable thermal relic(i.e., a particle that was in thermal equilibrium with all other fundamental particles in the early universe at temperatures above the particle mass). Remarkably, the existence of sucha particle could yield the observed density of dark matter ifits mass and interaction rate were governed by new physicsassociated with the TeV-scale. The lightest supersymmetricparticle is a promising (although not the unique) candidate forthe dark matter [15]. Low-energy supersymmetry has traditionally been moti- vated by the three theoretical arguments just presented. More recently, some theorists [16,17] have argued that the explana-tion for the gauge hierarchy could lie elsewhere, in which casethe eﬀective TeV-scale theory would appear to be highly un- natural . Nevertheless, even without the naturalness argument, supersymmetry is expected to be a necessary ingredient of theultimate theory at the Planck scale that uniﬁes gravity with the other fundamental forces. Moreover, one can imagine that some remnant of supersymmetry does survive down to the TeV-scale. For example, in models of split-supersymmetry [17,18], some fraction of the supersymmetric spectrum remains lightenough (with masses near the TeV scale) to provide successfulgauge-coupling uniﬁcation and a v iable dark-matter candidate. If experimentation at future colliders uncovers evidence for (any remnant of) supersymmetry at low energies, this would have a profound eﬀect on the study of TeV-scale physics, andthe development of a more fundamental theory of mass andsymmetry-breaking phenomena in particle physics.I.2. Structure of the MSSM: The minimal supersymmetric extension of the Standard Model (MSSM) consists of taking theﬁelds of the two-Higgs-doublet extension of the Standard Modeland adding the corresponding supersymmetric partners [19,20].The corresponding ﬁeld content of the MSSM and their gauge quantum numbers are shown in Table 1. The electric charge Q=T 3+1 2Yis determined in terms of the third component of the weak isospin ( T3) and the U(1) hypercharge ( Y). Table 1: The ﬁelds of the MSSM and their SU(3)×SU(2)×U(1) quantum numbers are listed. Only one generation of quarks and leptons isexhibited. For each lepton, quark, and Higgssuper-multiplet, there is a corresponding anti- particle multiplet of charge-conjugated fermions and their associated scalar partners. Field Content of the MSSM Super- Boson Fermionic Multiplets Fields Partners SU(3) SU(2) U(1) gluon/gluino g /tildewideg 8 0 0 gauge/ W±,W0 /tildewiderW±,/tildewiderW0 1 3 0 gaugino B /tildewideB 1 1 0 slepton/ (/tildewideν,/tildewidee−)L (ν,e−)L 1 2 −1 lepton ˜e− R e−R 1 1 −2 squark/ (/tildewideuL,/tildewidedL) (u,d)L 3 2 1/3 quark /tildewideuR uR 3 1 4/3 /tildewidedR dR 3 1 −2/3 Higgs/ (H0 d,H− d) (/tildewideH0 d,/tildewideH− d) 1 2 −1 higgsino (H+u,H0u) (/tildewideH+u,/tildewideH0u) 1 2 1 The gauge super-multiplets consist of the gluons and their gluino fermionic superpartners, and the SU(2) ×U(1) gauge bosons and their gaugino fermionic superpartners. The Higgs multiplets consist of two complex doublets of Higgs ﬁelds,their higgsino fermionic superpartners, and the corresponding antiparticle ﬁelds. The matter super-multiplets consist of threegenerations of left-handed and right-handed quarks and lepton ﬁelds, their scalar superpartn ers (squark and slepton ﬁelds), and the corresponding antiparticle ﬁelds. The enlarged Higgs sector of the MSSM constitutes the minimal structure needed toguarantee the cancellation of anomalies from the introduction ofthe higgsino superpartners. Moreover, without a second Higgsdoublet, one cannot generate mass for both “up”-type and“down”-type quarks (and charg ed leptons) in a way consistent with the supersymmetry [21–23]. A general supersymmetric Lagrangian is determined by three functions of the superﬁelds (composed of the ﬁelds ofthe super-multiplets): the superpotential, the K¨ ahler poten- tial, and the gauge kinetic-energy function [5]. For renor- malizable globally supersymmetric theories, minimal forms for the latter two functions are required in order to generateminimal (canonical) kinetic e nergy terms for all the ﬁelds. A renormalizable superpotential, which is at most cubic in the superﬁelds, yields supersymmetric Yukawa couplings and massterms. A combination of gauge invariance and supersymmetry /BD/BE/BD/BF /BD/BE/BD/BF/BD/BE/BD/BF /BD/BE/BD/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 produces couplings of gaugino ﬁelds to matter (or Higgs) ﬁelds and their corresponding superpa rtners. The (renormalizable) MSSM Lagrangian is then constructed by including all possiblesupersymmetric interaction terms (of dimension four or less)that satisfy SU(3) ×SU(2)×U(1) gauge invariance and B−L conservation ( B=baryon number and L=lepton number). Fi- nally, the most general soft-supersymmetry-breaking terms areadded [11,12,24]. To generate nonzero neutrino masses, extrastructure is needed as discussed in section I.8.I.2.1. Constraints on supersymmetric parameters: If supersymmetry is associated with the origin of the electroweakscale, then the mass parameters introduced by the soft-super-symmetry-breaking must be generally on the order of 1 TeV or below [25] (although models have been proposed in which some supersymmetric particle masses can be larger, in the range of1–10 TeV [26]). Some lower bounds on these parameters existdue to the absence of supersymmetric-particle production atcurrent accelerators [27]. Additional constraints arise fromlimits on the contributions of virtual supersymmetric particleexchange to a variety of Standard Model processes [28,29]. For example, the Standard Mo del global ﬁt to precision electroweak data is quite good [30]. If all supersymmetricparticle masses are signiﬁcantly heavier than m Z(in practice, masses greater than 300 GeV are suﬃcient [31]), then the eﬀectsof the supersymmetric particles decouple in loop correctionsto electroweak observables [32]. In this case, the StandardModel global ﬁt to precision data, and the corresponding MSSM ﬁt yield similar results. On the other hand, regions of parameter space with light supersymmetric particle masses(just above the present day experimental limits) can in somecases generate signiﬁcant one-l oop corrections, resulting in a slight improvement or worsening of the overall global ﬁt tothe electroweak data, depending on the choice of the MSSMparameters [33]. Thus, the precision electroweak data providesome constraints on the magnitude of the soft-supersymmetry- breaking terms. There are a number of other low-energy measurements that are especially sensitive to the eﬀects of new physics throughvirtual loops. For example, the virtual exchange of supersym-metric particles can contribute to the muon anomalous magneticmoment, a µ≡1 2(g−2)µ[34], and to the inclusive decay rate for b→sγ. The Standard Model prediction for aµexhibits a 3.4 σ deviation from the experimentally observed value [35]. Less signiﬁcant is the slight discrepa ncy (roughly one standard de- viation) between the Standard Model prediction for Γ( b→sγ) and the experimentally observed rate [36]. In both cases,supersymmetric corrections can contribute an observable shiftfrom the Standard Model prediction in some regions of theMSSM parameter space [37–38]. The absence of a signiﬁcant d e v i a t i o ni nt h e s ea n do t h e r B-physics observables from their Standard Model predictions pla ces interesting constraints on the low-energy supersymmetry parameters [39].There is some tension between the expectation that super- symmetry-breaking is associated with the electroweak sym-metry-breaking scale and the non-observation of supersym-metric particles in present day collider experiments [40]. Inparticular, the experimental lower bound on squark and gluino masses is already three to four times larger than the masses of theWandZbosons [27]. The non-observation at LEP [41] of the Higgs boson [whose mass depends indirectly on the top-squark mass via radiative corrections, cf. Eq. (11)] adds to thistension [42]. The separation of scales that govern electroweaksymmetry and supersymmetry breaking is an example of thelittle hierarchy problem [43]. It appears that the Higgs vac- uum expectation value must be ﬁne-tuned at the percent level in the MSSM, although one can imagine model extensions in which the degree of ﬁne-tuning is relaxed [44].I.2.2. R-Parity and the lightest supersymmetric parti-cle:As a consequence of B−Linvariance, the MSSM possesses a multiplicative R-parity invariance, where R=(−1) 3(B−L)+2S for a particle of spin S[45]. Note that this implies that all the ordinary Standard Model particl es have even R parity, whereas the corresponding supersymmetric partners have odd R parity. The conservation of R parity in scattering and decay processeshas a crucial impact on supersymmetric phenomenology. Forexample, starting from an initial state involving ordinary (R-even) particles, it follows that supersymmetric particles must beproduced in pairs. In general, th ese particles are highly unsta- ble and decay into lighter states. However, R-parity invariance also implies that the lightest supersymmetric particle (LSP) is absolutely stable, and must eventually be produced at the endof a decay chain initiated by the decay of a heavy unstablesupersymmetric particle. In order to be consistent with cosmological constraints, a stable LSP is almost certainly electrically and color neutral [46].(There are some model circumstances in which a colored gluinoLSP is allowed [47], but we do not consider this possibility further here.) Consequently, the LSP in an R-parity-conserving theory is weakly interacting with ordinary matter, i.e.,i t behaves like a stable heavy neutrino and will escape colliderdetectors without being directly observed. Thus, the canonicalsignature for conventional R-parity-conserving supersymmetrictheories is missing (transverse) energy, due to the escape ofthe LSP. Moreover, the LSP is a prime candidate for cold dark matter [15], an important component of the non-baryonic dark matter that is required in many models of cosmology and galaxyformation [48]. Further aspects of dark matter can be foundin Ref. 49.I.2.3. The goldstino and gravitino: In the MSSM, su- persymmetry breaking is accomplished by including the mostgeneral renormalizable soft-supersymmetry-breaking terms con- sistent with the SU(3) ×SU(2)×U(1) gauge symmetry and R- parity invariance. These terms parameterize our ignorance ofthe fundamental mechanism of supersymmetry breaking. Ifsupersymmetry breaking occurs spontaneously, then a masslessGoldstone fermion called the goldstino (/tildewideG 1/2) must exist. The /BD/BE/BD/BG /BD/BE/BD/BG/BD/BE/BD/BG /BD/BE/BD/BG/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 goldstino would then be the LSP, and could play an impor- tant role in supersymmetric phenomenology [50]. However,the goldstino degrees of freedom are physical only in modelsof spontaneously-broken global supersymmetry. If supersym-metry is a local symmetry, then the theory must incorporate gravity; the resulting theory is called supergravity [51]. In models of spontaneously-broken supergravity, the goldstino is“absorbed” by the gravitino (/tildewideG) [sometimes called /tildewideg 3/2in the older literature], the spin-3/2 superpartner of the gravi-ton [52]. By this super-Higgs mechanism, the goldstino isremoved from the physical spectrum and the gravitino ac-quires a mass ( m 3/2). In processes with center-of-mass energy E/greatermuchm3/2, the goldstino–gravitino equivalence theorem [53] states that the interactions of the helicity ±1 2gravitino (whose properties approximate those of the goldstino) dominate thoseof the helicity ± 3 2gravitino. I.2.4. Hidden sectors and the structure of supersym-metry breaking [24]: It is very diﬃcult (perhaps impos- sible) to construct a realistic model of spontaneously-brokenlow-energy supersymmetry where the supersymmetry breaking arises solely as a consequence of the interactions of the particles of the MSSM. A more viable scheme posits a theory consist-ing of at least two distinct sectors: a hidden sector consisting of particles that are completely neutral with respect to theStandard Model gauge group, and a visible sector consisting of the particles of the MSSM. There are no renormalizabletree-level interactions between particles of the visible and hid- den sectors. Supersymmetry brea king is assumed to occur in the hidden sector, and to then be transmitted to the MSSMby some mechanism (often involving the mediation by particlesthat comprise an additional messenger sector). Two theoretical scenarios have been examined in detail: gravity-mediated andgauge-mediated supersymmetry breaking. Supergravity models provide a natural mechanism for trans- mitting the supersymmetry breaking of the hidden sector to the particle spectrum of the MSSM. In models of gravity-mediated supersymmetry breaking, gravity is the messenger of super-symmetry breaking [54–56]. More precisely, supersymmetrybreaking is mediated by eﬀects of gravitational strength (sup- pressed by inverse powers of the Planck mass). In this sce-nario, the gravitino mass is of order the electroweak-symmetry-breaking scale, while its couplings are roughly gravitational in strength [2,57]. Such a gravitino typically plays no role in supersymmetric phenomenol ogy at colliders (except perhaps indirectly in the case where the gravitino is the LSP [58]) . Ingauge-mediated supersymmetry breaking, supersymmetry breaking is transmitted to the MSSM via gauge forces. A typ-ical structure of such models involves a hidden sector wheresupersymmetry is broken, a messenger sector consisting of particles (messengers) with SU(3) ×SU(2)×U(1) quantum num- bers, and the visible sector consisting of the ﬁelds of theMSSM [59,60,61]. The direct coupling of the messengers tothe hidden sector generates a su persymmetry-breaking spec- trum in the messenger sector. F inally, supersymmetry break- ing is transmitted to the MSSM via the virtual exchange ofthe messengers. If this approach is extended to incorporategravitational phenomena, the n supergravity eﬀects will also contribute to supersymmetry breaking. However, in models of gauge-mediated supersymmetry breaking, the model parame-ters are chosen in such a way that the virtual exchange ofthe messengers dominates the eﬀects of the direct gravitationalinteractions between the hidde n and visible sectors. Conse- quently, the gravitino mass is typically in the eV to keV range,in which case /tildewideGis the LSP. The couplings of the helicity ± 1 2components of /tildewideGto the particles of the MSSM (which approximate those of the goldstino, cf. Section I.2.3) are sig- niﬁcantly stronger than gravitational strength and amenable toexperimental collider analyses.I.2.5. Supersymmetry and extra dimensions: During the last decade, new approaches to supersymmetry breakinghave been proposed, based on theories in which the number ofspace dimensions is greater than three. This is not a new idea— consistent superstring theories are formulated in ten spacetime dimensions, and the associated M-theory is based in eleven spacetime dimensions [62]. Nevertheless, in all approachesconsidered above, the string scale and the inverse size of theextra dimensions are assumed to be at or near the Planck scale,below which an eﬀective four-spacetime-dimensional broken su-persymmetric ﬁeld theory emerges. More recently, a number of supersymmetry-breaking mechanisms have been proposed that are inherently extra-dimensional [63]. The size of the extradimensions can be signiﬁcantly larger than M −1 P; in some cases on the order of (TeV)−1or even larger [64,65]. For example, in one approach, the ﬁelds of the MSSM live on some brane (alower-dimensional manifold embedded in a higher-dimensionalspacetime), while the sector of the theory that breaks super-symmetry lives on a second-separated brane. Two examples of this approach are anomaly-mediated supersymmetry breaking of Ref. 66, and gaugino-mediated supersymmetry breaking ofRef. 67; in both cases supersymmetry breaking is transmittedthrough ﬁelds that live in the bulk (the higher-dimensionalspace between the two branes). This setup has some featuresin common with both gravity-mediated and gauge-mediatedsupersymmetry breaking ( e.g., a hidden and visible sector and messengers). Alternatively, one can consider a higher-dimensional theory that is compactiﬁed to four spacetime dimensions. In thisapproach, supersymmetry is broken by boundary conditions onthe compactiﬁed space that distinguish between fermions andbosons. This is the so-called Sch erk-Schwarz mechanism [68]. The phenomenology of such models can be strikingly diﬀerent from that of the usual MSSM [69]. All these extra-dimensional ideas clearly deserve further investigation, although they willnot be discussed further here. /BD/BE/BD/BH /BD/BE/BD/BH/BD/BE/BD/BH /BD/BE/BD/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 I.2.6. Split-supersymmetry: If supersymmetry is not con- nected with the origin of the electroweak scale, string the-ory suggests that supersymmetry still plays a signiﬁcant rolein Planck-scale physics. However, it may still be possiblethat some remnant of the superparticle spectrum survives down to the TeV-scale or below. This is the idea of split- supersymmetry [17], in which supersymmetric scalar partnersof the quarks and leptons are signiﬁcantly heavier (perhaps bymany orders of magnitude) than 1 TeV, whereas the fermionicpartners of the gauge and Higgs bosons have masses on theorder of 1 TeV or below (presumably protected by some chiralsymmetry). With the exception of a single light neutral scalarwhose properties are indistinguishable from those of the Stan- dard Model Higgs boson, all other Higgs bosons are also taken to be very heavy. The supersymmetry breaking required to produce such a scenario would destabilize the gauge hierarchy. In particular,split-supersymmetry cannot provide a natural explanation forthe existence of the light Standard-Model-like Higgs boson,whose mass lies orders below the mass scale of the heavy scalars. Nevertheless, models of split-supersymmetry can ac- count for the dark matter (which is assumed to be the LSP)and gauge coupling uniﬁcation. Thus, there is some motivationfor pursuing the phenomenology of such approaches [18]. Onenotable diﬀerence from the usual MSSM phenomenology is theexistence of a long-lived gluino [70]. I.3. Parameters of the MSSM: The parameters of the MSSM are conveniently described by considering separatelythe supersymmetry-conserving sector and the supersymmetry- breaking sector. A careful discussion of the conventions used in deﬁning the tree-level MSSM parameters can be found inRef. 71. (Additional ﬁelds and parameters must be introducedif one wishes to account for non-zero neutrino masses. Weshall not pursue this here; see section I.8 for a discussion ofsupersymmetric approaches that incorporate neutrino masses.)For simplicity, consider ﬁrst the case of one generation of quarks, leptons, and their scalar superpartners. I.3.1. The supersymmetric-conserving parameters:The parameters of the supersymmetry-conserving sector consistof: (i) gauge couplings: g s,g,a n d g/prime, corresponding to the Standard Model gauge group SU(3) ×SU(2)×U(1) respectively; (ii) a supersymmetry-conserving higgsino mass parameter µ; and (iii) Higgs-fermion Yukawa coupling constants: λu,λd, andλe(corresponding to the couplin g of one generation of left- and right-handed quarks and leptons, and their superpartnersto the Higgs bosons and higgsinos). Because there is no right-handed neutrino (and its superpartner) in the MSSM as deﬁnedhere, one cannot introduce a Yukawa coupling λ ν. I.3.2. The supersymmetric-breaking parameters:The supersymmetry-breaking sector contains the following setof parameters: (i) gaugino Majorana masses M 3,M2,a n d M1 associated with the SU(3), SU(2), and U(1) subgroups of the Standard Model; (ii) ﬁve scalar squared-mass parameters for thesquarks and sleptons, M2 /tildewideQ,M2 /tildewideU,M2 /tildewideD,M2 /tildewideL,a n dM2 /tildewideE[correspond- ing to the ﬁve electroweak gauge multiplets, i.e., superpartners of (u, d)L,uc L,dc L,(ν,e−)L,a n d ec L, where the superscript cindicates a charge-conjugated fermion]; and (iii) Higgs- squark-squark and Higgs-slepton-slepton trilinear interaction terms, with coeﬃcients λuAU,λdAD,a n d λeAE(which deﬁne the so-called “ A-parameters”). It is traditional to factor out the Yukawa couplings in the deﬁnition of the A-parameters (originally motivated by a simple class of gravity-mediatedsupersymmetry-breaking models [2,4]) . If the A-parameters deﬁned in this way are parametrically of the same order (orsmaller) as compared to other supersymmetry-breaking mass parameters, then only the A-parameters of the third generation will be phenomenologically relevant. Finally, we add: (iv) three scalar squared-mass parameters– two of which ( m 2 1andm2 2) contribute to the diagonal Higgs squared-masses, given by m2 1+|µ|2andm2 2+|µ|2,a n da third which contributes to the oﬀ-diagonal Higgs squared-mass term, m 2 12≡Bµ(which deﬁnes the “ B-parameter”). The breaking of the electroweak symmetry SU(2) ×U(1) to U(1) EMis only possible after introducing the supersymmetry- breaking Higgs squared-mass parameters. Minimizing the re-sulting Higgs scalar potential, these three squared-mass param-eters can be re-expressed in terms of the two Higgs vacuumexpectation values, v dandvu(also called v1andv2,r e - spectively, in the literature), and one physical Higgs mass.Here, v d[vu] is the vacuum expectation value of the neutral component of the Higgs ﬁeld Hd[Hu] that couples exclu- sively to down-type (up-type) quarks and leptons. Note thatv 2 d+v2 u=4m2 W/g2= (246 GeV)2is ﬁxed by the Wmass and the gauge coupling, whereas the ratio tanβ=vu/vd (1) is a free parameter of the model. By convention, the Higgs ﬁeld phases are chosen such that 0 ≤β≤π/2. Note that supersymmetry-breaking mass terms for the fermionic superpartners of scalar ﬁelds and non-holomorphictrilinear scalar interactions (i.e ., interactions that mix scalar ﬁelds and their complex conjugates) have not been includedabove in the soft-supersymmetry-breaking sector. These termscan potentially destabilize the gauge hierarchy [11] in models with a gauge-singlet superﬁeld. The latter is not present in the MSSM; hence as noted in Ref. [12], these so-called non-standardsoft-supersymmetry-breaking terms are benign. However, thecoeﬃcients of these terms (which have dimensions of mass)are expected to be signiﬁcantly suppressed compared to theTeV-scale in a fundamental theo ry of supersymmetry-breaking. Consequently, we follow the usual approach and omit these terms from further consideration. I.3.3. MSSM-124: The total number of degrees of freedom of the MSSM is quite large, primarily due to the parametersof the soft-supersymmetry-breaking sector. In particular, inthe case of three generations of quarks, leptons, and their /BD/BE/BD/BI /BD/BE/BD/BI/BD/BE/BD/BI /BD/BE/BD/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 superpartners, M2 /tildewideQ,M2 /tildewideU,M2 /tildewideD,M2 /tildewideL,a n dM2 /tildewideEare hermitian 3 ×3 matrices, and AU,AD,a n d AEare complex 3 ×3 matrices. In addition, M1,M2,M3,B,a n d µare, in general, complex. Finally, as in the Standard Model, the Higgs-fermion Yukawacouplings, λ f(f=u,d,a n d e), are complex 3 ×3 matrices that are related to the quark and lepton mass matrices via: Mf=λfvf/√ 2, where ve≡vd[with vuandvdas deﬁned above Eq. (1)]. However, not all these parameters are physical. Some of the MSSM parameters can be eliminated by expressing inter-action eigenstates in terms of the mass eigenstates, with anappropriate redeﬁnition of the MSSM ﬁelds to remove unphys- ical degrees of freedom. The analysis of Ref. 72 shows that the MSSM possesses 124 independent parameters. Of these,18 parameters correspond to Standard Model parameters (in-cluding the QCD vacuum angle θ QCD), one corresponds to a Higgs sector parameter (the analogue of the Standard ModelHiggs mass), and 105 are genuinely new parameters of themodel. The latter include: ﬁve real parameters and three CP- violating phases in the gaugino/higgsino sector, 21 squark and slepton masses, 36 real mixing angles to deﬁne the squark and slepton mass eigenstates, and 40 CP-violating phases that can appear in squark and slepton interactions. The most generalR-parity-conserving minimal supersymmetric extension of theStandard Model (without additional theoretical assumptions)will be denoted henceforth as MSSM-124 [73]. I.4. The supersymmetric-particle sector: Consider the sector of supersymmetric particles ( sparticles ) in the MSSM. The supersymmetric partners of the gauge and Higgs bosons are fermions, whose names are obtained by appending “ino” atthe end of the corresponding Standard Model particle name.The gluino is the color-octet Majorana fermion partner ofthe gluon with mass M/tildewide g=|M3|. The supersymmetric part- ners of the electroweak gauge and Higgs bosons (the gauginosand higgsinos) can mix. As a result, the physical states of deﬁnite mass are model-dependent linear combinations of the charged and neutral gauginos and higgsinos, called charginos and neutralinos , respectively. Like the gluino, the neutralinos are also Majorana fermions, which provide for some distinc-tive phenomenological signatures [74,75]. The supersymmet-ric partners of the quarks and leptons are spin-zero bosons:thesquarks ,c h a r g e d sleptons ,a n d sneutrinos , respectively. A complete set of Feynman rules for the sparticles of the MSSM can be found in Ref. 76. I.4.1. The charginos and neutralinos: The mixing of the charged gauginos ( /tildewiderW ±) and charged higgsinos ( H+ uand H− d) is described (at tree-level) by a 2 ×2c o m p l e xm a s s matrix [77–79]: MC≡/parenleftBiggM21 √ 2gvu 1 √ 2gvd µ/parenrightBigg . (2)To determine the physical chargino states and their masses, one must perform a singular value decomposition [80] of thecomplex matrix M C: U∗MCV−1=d i a g ( M/tildewideχ+ 1,M/tildewideχ+ 2), (3) where UandVare unitary matrices, and the right-hand side of Eq. (3) is the diagonal matrix of (non-negative) chargino masses.The physical chargino states are denoted by /tildewideχ ± 1and/tildewideχ± 2.T h e s e are linear combinations of the charged gaugino and higgsino states determined by the matrix elements of UandV[77–79]. The chargino masses correspond to the singular values [80] of MC,i.e., the positive square roots of the eigenvalues of M† CMC: M2 /tildewideχ+ 1,/tildewideχ+2=1 2/braceleftbigg |µ|2+|M2|2+2m2 W∓/bracketleftbigg/parenleftbig |µ|2+|M2|2+2m2 W/parenrightbig2 −4|µ|2|M2|2−4m4 Wsin22β+8m2 Wsin 2βRe(µM2)/bracketrightbigg1/2/bracerightbigg ,(4) where the states are ordered such that M/tildewideχ+ 1≤M/tildewideχ+ 2.I t i s convenient to choose a convention where tan βandM2are real and positive. Note that the relative phase of M2andµis meaningful. (If CP-violating eﬀects are neglected, then µcan be chosen real but may be either positive or negative.) The sign ofµis convention-dependent; the reader is warned that both sign conventions appear in the literature. The sign conventionforµin Eq. (2) is used by the LEP collaborations [27] in their plots of exclusion contours in the M 2vs.µplane derived from the non-observation of e+e−→/tildewideχ+ 1/tildewideχ− 1. The mixing of the neutral gauginos ( /tildewideBand/tildewiderW0) and neutral higgsinos ( /tildewideH0 dand/tildewideH0 u) is described (at tree-level) by a 4 ×4 complex symmetric mass matrix [77,78,81,82]: MN≡⎛ ⎜⎜⎜⎜⎝M 1 0 −1 2g/primevd1 2g/primevu 0 M21 2gvd−1 2gvu −1 2g/primevd1 2gvd 0 −µ 1 2g/primevu−1 2gvu −µ 0⎞ ⎟⎟⎟⎟⎠.(5) To determine the physical neutralino states and their masses, one must perform a Takagi-diagonalization [80,83,84] of thecomplex symmetric matrix M N: WTMNW=d i a g ( M/tildewideχ0 1,M/tildewideχ0 2,M/tildewideχ0 3,M/tildewideχ0 4), (6) where Wis a unitary matrix and the right-hand side of Eq. (6) is the diagonal matrix of (non-negative) neutralino masses. The physical neutralino states are denoted by /tildewideχ0 i(i=1,...4), where the states are ordered such that M/tildewideχ0 1≤M/tildewideχ0 2≤M/tildewideχ0 3≤M/tildewideχ0 4. The/tildewideχ0 iare the linear combinations of the neutral gaugino and higgsino states determined by the matrix elements of W(in Ref. 77, W=N−1). The neutralino masses correspond to the singular values of MN(i.e., the positive square roots of the eigenvalues of M† NMN). Exact formulae for these masses can be found in Refs. [81] and [85]. A numerical algorithm for determining the mixing matrix Whas been given by Ref. 86. If a chargino or neutralino state approximates a particu- lar gaugino or higgsino state, it is convenient to employ the /BD/BE/BD/BJ /BD/BE/BD/BJ/BD/BE/BD/BJ /BD/BE/BD/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 corresponding nomenclature. Speciﬁcally, if M1andM2are small compared to mZand|µ|, then the lightest neutralino /tildewideχ0 1 would be nearly a pure photino ,/tildewideγ, the supersymmetric partner of the photon. If M1andmZare small compared to M2and |µ|, then the lightest neutralino would be nearly a pure bino, /tildewideB, the supersymmetric partner of the weak hypercharge gauge boson. If M2andmZare small compared to M1and|µ|,t h e n the lightest chargino pair and neutralino would constitute atriplet of roughly mass-degenerate pure winos,/tildewiderW ±,a n d/tildewiderW0 3, the supersymmetric partners of the weak SU(2) gauge bosons.Finally, if |µ|andm Zare small compared to M1andM2,t h e n the lightest neutralino would be nearly a pure higgsino .E a c h of the above cases leads to a strikingly diﬀerent phenomenology. I.4.2. The squarks, sleptons and sneutrinos: For a given fermion f, there are two supersymmetric partners, /tildewidefL and/tildewidefR, which are scalar partners of the corresponding left- and right-handed fermion. (There is no /tildewideνRin the MSSM.) However, in general, /tildewidefLand/tildewidefRare not mass eigenstates, since there is /tildewidefL–/tildewidefRmixing. For three generations of squarks, one must in general diagonalize 6 ×6 matrices corresponding to the basis (/tildewideqiL,/tildewideqiR), where i=1,2,3 are the generation labels. For simplicity, only the one-generation case is illustrated in detailbelow (using the notation of the third family). In this case, thetree-level squark squared-mass matrix is given by [87] M 2 F=/parenleftBiggM2 /tildewideQ+m2 q+Lq mqX∗ q mqXq M2 /tildewideR+m2 q+Rq/parenrightBigg ,(7) where Xq≡Aq−µ∗(cotβ)2T3q, (8) andT3q=1 2[−1 2]f o rq=t[b]. The diagonal squared masses are governed by soft-supersymmetry-breaking squared massesM 2 /tildewideQandM2 /tildewideR≡M2 /tildewideU[M2 /tildewideD]f o rq=t[b], the corresponding quark masses mt[mb], and electroweak correction terms: Lq≡(T3q−eqsin2θW)m2 Zcos 2β, Rq≡eqsin2θWm2 Zcos 2β, (9) where eq=2 3[−1 3]f o r q=t[b]. The oﬀ-diagonal squared squark masses are proportional to the corresponding quarkmasses and depend on tan β[Eq. (1)], the soft-supersymmetry- breaking A-parameters and the higgsino mass parameter µ. The signs of the Aandµparameters are convention-dependent; other choices appear frequently in the literature. Due to the appearance of the quark mass in the oﬀ-diagonal element of the squark squared-mass matrix, one expects the /tildewideq L–/tildewideqRmixing to be small, with the possible exception of the third generation,where mixing can be enhanced by factors of m tandmbtanβ. In the case of third generation /tildewideqL–/tildewideqRmixing, the mass eigenstates (usually denoted by /tildewideq1and/tildewideq2,w i t h m˜q1<m ˜q2) are determined by diagonalizing the 2 ×2 matrix M2 Fgiven byEq. (7). The corresponding squared masses and mixing angle are given by [87]: m2 ˜q1,2=1 2/bracketleftbigg TrM2 F±/radicalBig (TrM2 F)2−4d e tM2 F/bracketrightbigg , sin 2θ˜q=2mq|Xq| m2 ˜q2−m2 ˜q1. (10) The one-generation results above also apply to the charged sleptons, with the obvious substitutions: q→τwithT3τ=−1 2 andeτ=−1, and the replacement of the supersymmetry- breaking parameters: M2 /tildewideQ→M2 /tildewideL,M2 /tildewideD→M2 /tildewideE,a n d Aq→Aτ. For the neutral sleptons, /tildewideνRdoes not exist in the MSSM, so /tildewideνL is a mass eigenstate. In the case of three generations, the supersymmetry- breaking scalar-squared masses [ M2 /tildewideQ,M2 /tildewideU,M2 /tildewideD,M2 /tildewideL,a n d M2 /tildewideE] and the A-parameters that parameterize the Higgs couplings to up- and down-type squarks and charged sleptons (henceforthdenoted by A U,AD,a n d AE, respectively) are now 3 ×3 matrices as noted in Section I.3. The diagonalization of the 6×6 squark mass matrices yields /tildewidefiL–/tildewidefjRmixing (for i/negationslash=j). In practice, since the /tildewidefL–/tildewidefRmixing is appreciable only for the third generation, this additional complication can usually beneglected. Radiative loop corrections will modify all tree-level results for masses quoted in this secti on. These corrections must be included in any precision study of supersymmetric phenomenol- ogy [88]. Beyond tree level, the deﬁnition of the supersym- metric parameters becomes convention-dependent. For exam-ple, one can deﬁne physical couplings or running couplings,which diﬀer beyond the tree level. This provides a challengeto any eﬀort that attempts to extract supersymmetric parame-ters from data. The supersymmetric parameter analysis (SPA)project proposes a set of conventions [89] based on a consistent set of conventions and input parameters. This work employs a consistent dimensional reduction scheme for the regulariza-tion of higher-order loop corrections in supersymmetric theoriesrecently advocated in Ref. 90. Ultimately, these eﬀorts willfacilitate the reconstruction o f the fundamental supersymmet- ric theory (and its breaking mechanism) from high-precisionstudies of supersymmetric phenomena at future colliders. I.5. The Higgs sector of the MSSM: Next, consider the MSSM Higgs sector [22,23,91]. Despite the large number of potential CP-violating phases among the MSSM-124 pa- rameters, the tree-level MSSM Higgs sector is automaticallyCP-conserving. That is, unphysical phases can be absorbed into the deﬁnition of the Higgs ﬁelds such that tan βis a real parameter (conventionally chosen to be positive). Conse-quently, the physical neutral Higgs scalars are CPeigenstates. The MSSM Higgs sector contains ﬁve physical spin-zero parti- cles: a charged Higgs boson pair ( H ±), two CP-even neutral Higgs bosons (denoted by h0andH0where mh≤mH), and oneCP-odd neutral Higgs boson ( A0). /BD/BE/BD/BK /BD/BE/BD/BK/BD/BE/BD/BK /BD/BE/BD/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 I.5.1 The Tree-level MSSM Higgs sector: The properties of the Higgs sector are determined by the Higgs potential, whichis made up of quadratic terms [whose squared-mass coeﬃcientswere speciﬁed above in Eq. (1)] and quartic interaction termsgoverned by dimensionless couplings. The quartic interaction terms are manifestly supersymmetric at tree level (although these are modiﬁed by supersymmetry-breaking eﬀects at theloop level). In general, the quartic couplings arise from twosources: (i) the supersymmetric generalization of the scalarpotential (the so-called “ F-terms”), and (ii) interaction terms related by supersymmetry to the coupling of the scalar ﬁeldsand the gauge ﬁelds, whose coeﬃcients are proportional to thecorresponding gauge couplings (the so-called “ D-terms”). In the MSSM, F-term contributions to the quartic couplings are absent (although such terms may be present in extensions ofthe MSSM, e.g., models with Higgs singlets). As a result, the strengths of the MSSM quartic Higgs interactions are ﬁxed interms of the gauge couplings. Due to the resulting constrainton the form of the two-Higgs-doublet scalar potential, all thetree-level MSSM Higgs-sector parameters depend only on two quantities: tan β[deﬁned in Eq. (1)] and one Higgs mass usually taken to be m A. From these two quantities, one can predict the values of the remaining Higgs boson masses, anangle α(which measures the component of the original Y=±1 Higgs doublet states in the physical CP-even neutral scalars), and the Higgs boson self-couplings.I.5.2 The radiatively-corrected MSSM Higgs sector: When radiative corrections are incorporated, additional pa- rameters of the supersymmetric model enter via virtual loops.The impact of these corrections can be signiﬁcant [92]. Forexample, the tree-level MSSM-124 prediction for the upperbound of the lightest CP-even Higgs mass, m h≤mZ|cos 2β|≤ mZ[22,23], can be substantially modiﬁed when radiative corrections are included. The q ualitative behavior of these radiative corrections can be most easily seen in the large top- squark mass limit, where in addition, both the splitting of the two diagonal entries and the two oﬀ-diagonal entries of thetop-squark squared-mass matrix [Eq. (7)] are small in com-parison to the average of the two top-squark squared masses,M 2 S≡1 2(M2 /tildewidet1+M2 /tildewidet2). In this case (assuming mA>m Z), the predicted upper bound for mh(which reaches its maximum at large tan β) is approximately given by m2 h/lessorsimilarm2 Z+3g2m4 t 8π2m2 W/braceleftbigg ln/parenleftbig M2 S/m2 t/parenrightbig +X2 t M2 S/parenleftbigg 1−X2 t 12M2 S/parenrightbigg/bracerightbigg ,(11) where Xt≡At−µcotβis the top-squark mixing factor [see Eq. (7)]. A more complete treatment of the radiative correc- tions [93] shows that Eq. (11) somewhat overestimates the true upper bound of mh. These more reﬁned computations, which incorporate renormalization group improvement and theleading two-loop contributions, yield m h/lessorsimilar135 GeV (with an accuracy of a few GeV) for mt= 175 GeV and MS/lessorsimilar2 TeV [93]. This Higgs-mass upper bound can be relaxed somewhat in non-minimal extensions of the MSSM, as noted in Section I.9.In addition, one-loop radiative corrections can introduce CP-violating eﬀects in the Higgs sector, which depend on some of the CP-violating phases among the MSSM-124 parame- ters [94]. Although these eﬀects are more model-dependent,they can have a non-trivial impact on the Higgs searches at future colliders. A summary of the current MSSM Higgs mass limits can be found in Ref. 41. I.6. Restricting the MSSM parameter freedom: In Sec- tions I.4 and I.5, we surveyed the parameters that comprisethe MSSM-124. However, in its most general form, the MSSM-124 is not a phenomenologically-viable theory over most ofits parameter space. This conclusion follows from the obser-vation that a generic point in the MSSM-124 parameter spaceexhibits: (i) no conservation of the separate lepton numbers L e,Lµ,a n d Lτ; (ii) unsuppressed ﬂavor-changing neutral cur- rents (FCNC’s); and (iii) new sources of CPviolation that are inconsistent with the experimental bounds. For example, the MSSM contains many new sources of CP violation [95]. In particular, some combinations of the com-plex phases of the gaugino-mass parameters, the Aparameters, andµmust be less than on the order of 10 −2–10−3(for a supersymmetry-breaking scale of 100 GeV) to avoid generating electric dipole moments for the neutron, electron, and atomsin conﬂict with observed data [96–98]. The non-observationof FCNC’s [28,29] places additional strong constraints on theoﬀ-diagonal matrix elements of the squark and slepton soft-supersymmetry-breaking squared masses and A-parameters (see Section I.3.3). As a result of the phenomenological deﬁciencieslisted above, almost the entire MSSM-124 parameter space is ruled out! This theory is viable only at very special “excep- tional” regions of the full parameter space. The MSSM-124 is also theoretically incomplete as it pro- vides no explanation for the origin of the supersymmetry-breaking parameters (and in pa rticular, why these parameters should conform to the exceptional points of the parameterspace mentioned above). Moreover, there is no understanding of the choice of parameters that leads to the breaking of the electroweak symmetry. What is needed ultimately is a funda-mental theory of supersymmetry breaking (depending on farfewer than 124 parameters), which would provide a rationalefor a set of soft-supersymmetry-breaking terms that would beconsistent with all phenome nological constraints. I.6.1. Bottom-up approach for constraining the param- eters of the MSSM: In the absence of a fundamental theory of supersymmetry breaking, there are two general approachesfor reducing the parameter freedom of MSSM-124. In the low-energy approach, an attempt is made to elucidate the nature ofthe exceptional points in the MSSM-124 parameter space thatare phenomenologically viable. Consider two possible scenar-ios (under the assumption that squark and slepton masses arenot signiﬁcantly larger than t he scale of electroweak symmetry breaking). First, one can assume that M 2 /tildewideQ,M2 /tildewideU,M2 /tildewideD,M2 /tildewideL, M2 /tildewideE,a n d AU,AD,AEare generation-independent (horizontal /BD/BE/BD/BL /BD/BE/BD/BL/BD/BE/BD/BL /BD/BE/BD/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 universality [8,72,99]). Alternatively, one can simply require that all the aforementioned matrices are ﬂavor diagonal in abasis where the quark and lepton mass matrices are diagonal(ﬂavor alignment [100]). In either case, L e,Lµ,a n d Lτare separately conserved, while tree- level FCNC’s are automatically absent. In both cases, the number of free parameters character- izing the MSSM is substantially less than 124, although thereis no ﬁrm fundamental theoretical basis for either scenario.Recently, it has been argued that ﬂavor alignment scenarios aredisfavored [101] in light of the recent observation of D 0— D0 mixing [102]. Thus, if squarks are discovered with masses below about 1—2 TeV, then one would expect the ﬁrst twogenerations of squarks to be highly degenerate in mass. I.6.2. Top-down approach for constraining the param- eters of the MSSM: In the high-energy approach, one im- poses a particular structure on the soft-supersymmetry-breakingterms at a common high-energy scale (such as the Planck scale,M P). Using the renormalization group equations, one can then derive the low-energy MSSM parameters relevant for colliderphysics. The initial conditions (at the appropriate high-energyscale) for the renormalizatio n group equations depend on the mechanism by which supersymmetry breaking is communicated to the eﬀective low energy theory. Examples of this scenario are provided by models of gravity -mediated and gauge-mediated supersymmetry breaking (see Section I.2). One bonus of suchan approach is that one of the diagonal Higgs squared-mass pa-rameters is typically driven ne gative by renormalization group evolution [103]. Thus, electroweak symmetry breaking is gen-erated radiatively, and the resulting electroweak symmetry- breaking scale is intimately tied to the scale of low-energy supersymmetry breaking. One prediction of the high-energy approach that arises in most grand uniﬁed supergravity models and gauge-mediatedsupersymmetry-breaking models is the uniﬁcation of the (tree-level) gaugino mass parameters at some high-energy scale M X: M1(MX)=M2(MX)=M3(MX)=m1/2. (12) Consequently, the eﬀective low- energy gaugino mass parameters (at the electroweak scale) are related: M3=(g2 s/g2)M2,M 1=( 5g/prime2/3g2)M2/similarequal0.5M2.(13) In this case, the chargino and neutralino masses and mixing angles depend only on three unknown parameters: the gluinomass, µ,a n dt a n β. If in addition |µ|/greatermuchM 1/greaterorsimilarmZ, then the lightest neutralino is nearly a pure bino, an assumption oftenmade in supersymmetric parti cle searches at colliders. Given the initial condition for gaugino masses [ e.g., Eq. (13) or Eq. (14) below], the prediction of the low-energy gauginomass parameters is robust. In co ntrast, the renormalization group evolution of the scalar masses may depend strongly on the unknown fundamental supersymme try-breaking dynamics [104]. Such eﬀects have generally been ignored (or assumed to havenegligible eﬀect) in the predict ion of low-energy scalar masses in the literature.I.6.3. Anomaly-mediated supersymmetry-breaking: In some supergravity models, tree-level masses for the gauginosare absent. The gaugino mass parameters arise at one-loopand do not satisfy Eq. (13). In this case, one ﬁnds a model-independent contribution to the gaugino mass whose origin can be traced to the super-conformal (super-Weyl) anomaly, which is common to all supergravity models [66]. This approachis called anomaly-mediated supersymmetry breaking (AMSB). Eq. (13) is then replaced (in the one-loop approximation) by: M i/similarequalbig2 i 16π2m3/2, (14) where m3/2is the gravitino mass (assumed to be on the order of 1 TeV), and biare the coeﬃcients of the MSSM gauge beta-functions corresponding to the corresponding U(1), SU(2),and SU(3) gauge groups: ( b 1,b2,b3)=(33 5,1,−3). Eq. (14) yields M1/similarequal2.8M2andM3/similarequal−8.3M2, which implies that the lightest chargino pair and neu tralino comprise a nearly mass- degenerate triplet of winos, /tildewiderW±,/tildewiderW0(c.f. Table 1), over most of the MSSM parameter space. (For example, if |µ|/greatermuchmZ, then Eq. (14) implies that M/tildewideχ± 1/similarequalM/tildewideχ0 1/similarequalM2[105]. ) The cor- responding supersymmetric phenomenology diﬀers signiﬁcantlyfrom the standard phenomenology based on Eq. (13), and isexplored in detail in Ref. 106. Anomaly-mediated supersym- metry breaking also generates (approximate) ﬂavor-diagonal squark and slepton mass matrices. However, this yields nega-tive squared-mass contributions for the sleptons in the MSSM.It may be possible to cure this fatal ﬂaw in approaches beyondthe minimal supersymmetric model [107]. Alternatively, onemay conclude that anomaly-mediation is not the sole source ofsupersymmetry-breaking in the slepton sector. I.7. The constrained MSSMs: mSUGRA, GMSB, and SGUTs: One way to guarantee the absence of signiﬁcant FCNC’s mediated by virtual supersymmetric particle exchangeis to posit that the diagonal soft-supersymmetry-breaking scalarsquared masses are universal at some energy scale. In this Sec-tion, we examine a number of top-down theoretical frameworksthat constrain the parameters of the general MSSM. Theseframeworks provide predictions for the low-energy supersym- metric particle spectrum as a func tion of their input parameters. Of course, any of the theoretical assumptions described in thisSection could be wrong and must eventually be tested experi-mentally. In practice, one anticipates that the measurements oflow-energy supersymmetric parameters may eventually providesuﬃcient information to determine the organizing principle gov-erning supersymmetry breaking an d yield signiﬁcant constraints on the values of the fundamental (high-energy) supersymmetric parameters [108]. I.7.1. The minimal supergravity (mSUGRA) model:In the minimal supergravity (mSUGRA) framework [2–4], a form of the K¨ ahler potential is employed that yields min- imal kinetic energy terms for the MSSM ﬁelds [109]. Asa result, the soft-supersymmetry-breaking parameters at thePlanck scale take a particularly simple form in which the scalar /BD/BE/BE/BC /BD/BE/BE/BC/BD/BE/BE/BC /BD/BE/BE/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 squared masses and the A-parameters are ﬂavor-diagonal and universal [55]: M2 /tildewideQ(MP)=M2 /tildewideU(MP)=M2 /tildewideD(MP)=m2 01, M2 /tildewideL(MP)=M2 /tildewideE(MP)=m2 01, m2 1(MP)=m2 2(MP)=m2 0, AU(MP)=AD(MP)=AE(MP)=A01, (15) where 1is a 3×3 identity matrix in generation space. Renor- malization group evolution is then used to derive the values of the supersymmetric parameters at the low-energy (elec- troweak) scale. For example, to compute squark masses, onemust use the low-energy values for M 2 /tildewideQ,M2 /tildewideU,a n dM2 /tildewideDin Eq. (7). Through the renormalization g roup running with boundary con- ditions speciﬁed in Eq. (13) and Eq. (15), one can show thatthe low-energy values of M 2 /tildewideQ,M2 /tildewideU,a n d M2 /tildewideDdepend primarily onm2 0andm2 1/2. A number of useful approximate analytic expressions for superpartner masses in terms of the mSUGRAparameters can be found in Ref. 110. In the mSUGRA approach, the MSSM-124 parameter free- dom has been signiﬁcantly reduced. Typical mSUGRA modelsgive low-energy values for the scalar mass parameters thatsatisfy M/tildewide L/lessorsimilarM/tildewideE<M/tildewideQ≈M/tildewideU≈M/tildewideD, with the squark mass parameters somewhere between a factor of 1–3 larger than theslepton mass parameters ( e.g., see Ref. 110). More precisely, the low-energy values of the squark mass parameters of the ﬁrsttwo generations are roughly degenerate, while M/tildewide Q3andM/tildewideU3 are typically reduced by a factor of 1–3 from the values of the ﬁrst- and second-generation squark mass parameters, becauseof renormalization eﬀects due to the heavy top-quark mass. As a result, one typically ﬁnds that four ﬂavors of squarks (with two squark eigenstates per ﬂavor) and /tildewideb Rare nearly mass-degenerate. The /tildewidebLmass and the diagonal /tildewidetLand/tildewidetR masses are reduced compared to the common squark mass of the ﬁrst two generations. In addition, there are six ﬂavors of nearly mass-degenerate sleptons (with two slepton eigenstatesper ﬂavor for the charged sleptons and one per ﬂavor for thesneutrinos); the sleptons are expected to be somewhat lighterthan the mass-degenerate squar ks. Finally, third-generation squark masses and tau-slepton masses are sensitive to thestrength of the respective /tildewidef L–/tildewidefRmixing, as discussed below Eq. (7). If tan β/greatermuch1, then the pattern of third-generation squark masses is somewhat altered, as discussed in Ref. 111. In mSUGRA models, the LSP is typically the lightest neutralino, /tildewideχ0 1, which is dominated by its bino component. In particular, one can reject those mSUGRA parameter regimesin which the LSP is a chargino or the /tildewideτ 1(the lightest scalar superpartner of the τ-lepton). In general, if one imposes the constraints of supersymmetric particle searches and those of cosmology (say, by requiring the LSP to be a suitable darkmatter candidate), one obtains signiﬁcant restrictions to themSUGRA parameter space [39,112].One can count the number of independent parameters in the mSUGRA framework. In addition to 18 Standard Modelparameters (excluding the Higgs mass), one must specify m 0, m1/2,A0, the Planck-scale values for µandB-parameters (de- noted by µ0andB0), and the gravitino mass m3/2. Without additional model assumptions, m3/2is independent of the pa- rameters that govern the mass spectrum of the superpartnersof the Standard Model [55]. In principle, A 0,B0,µ0,a n d m3/2can be complex, although in the mSUGRA approach, these parameters are taken (arbitrarily) to be real. In theearly literature, additional conditions were obtained by as-suming a simplifying form for the hidden sector that providesthe fundamental source of super symmetry breaking. Two addi- tional relations emerged among the mSUGRA parameters [109]: B 0=A0−m0andm3/2=m0. Although these relations char- acterize a theory that was called minimal supergravity whenﬁrst proposed, it is now more common to omit these extraconstraints in deﬁning the mSUGRA model. To accommodatethis prevailing convention, we propose that the more constrainedmSUGRA models, in which additional parameter relations are imposed, shall be designated as more minimal supergravity (mmSUGRA) models. Detailed studies of the phenomenologyof various mmSUGRA models have been presented in Ref. 113. As previously noted, renormaliz ation group evolution is used to compute the low-energy values of the mSUGRA parameters,which then ﬁxes all the parameters of the low-energy MSSM.In particular, the two Higgs vacuum expectation values (orequivalently, m Zand tan β) can be expressed as a function of the Planck-scale supergravity parameters. The simplest procedure is to remove µ0andB0in favor of mZand tan β[the sign ofµ0, denoted sgn( µ0) below, is not ﬁxed in this process]. In this case, the MSSM spectrum and its interaction strengths aredetermined by ﬁve parameters: m 0,A0,m1/2,tanβ,and sgn( µ0), (16) in addition to the 18 parameters of the Standard Model. However, the mSUGRA approach is probably too simplis-tic. Theoretical considerations suggest that the universalityof Planck-scale soft-supersymmetry-breaking parameters is notgeneric [114]. In particular, eﬀective operators at the Planckscale exist that do not respect ﬂavor universality, and it is diﬃcult to ﬁnd a theoretical principle that would forbid them. In order to facilitate studies of supersymmetric phenomenol- ogy at colliders, it has been a valuable exercise to compile aset of benchmark supersymmetric parameters, from which su-persymmetric spectra and couplings can be derived [115]. Acompilation of benchmark mSUGRA points consistent withpresent data from particle physics and cosmology can be foundin Ref. 116. One particular well-studied benchmark points, the so-called SPS 1a /primereference point [89] (this is a slight modiﬁ- cation of the SPS 1a point of Ref. 115, which incorporates thelatest constraints from collider data and cosmology) has beenespecially useful in experimental studies of supersymmetric phe-nomena at future colliders. In Figure 1, the supersymmetric /BD/BE/BE/BD /BD/BE/BE/BD/BD/BE/BE/BD /BD/BE/BE/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 0100200300400500600700 m[ G e V ]mSUGRA SPS 1 a/prime/SPA ˜lR˜lL ˜νl ˜τ1˜τ2˜ντ ˜χ0 1˜χ0 2˜χ0 3˜χ0 4 ˜χ± 1˜χ± 2˜qR˜qL˜g ˜t1˜t2 ˜b1˜b2 h0H0,A0 H± Figure 1: Mass spectrum of supersymmetric particles and Higgs bosons for the mSUGRA reference point SPS 1a/prime. The masses of the ﬁrst and second generation squarks, sleptons, and sneutrinos are denoted collectively by /tildewideq,/tildewide/lscriptand /tildewideν/lscript, respectively. Taken from Ref. 89. particle spectrum for the SPS 1a/primereference point is exhibited. However, it is important to keep in mind that even within themSUGRA framework, the resulting supersymmetric theory and its attendant phenomenology can be quite diﬀerent from the SPS 1a /primereference point. I.7.2. Gauge-mediated supersymmetry breaking: In contrast to models of gravity-mediated supersymmetry break-ing, the universality of the fundamental soft-supersymmetry-breaking squark and slepton squared-mass parameters is guar-anteed in gauge-mediated supersymmetry breaking because the supersymmetry breaking is communicated to the sec- tor of MSSM ﬁelds via gauge interactions [60,61]. In theminimal gauge-mediated super symmetry-breaking (GMSB) ap- proach, there is one eﬀective mass scale, Λ, that determines alllow-energy scalar and gaugino mass parameters through loopeﬀects (while the resulting Aparameters are suppressed). In order that the resulting superpartner masses be on the order of1 TeV or less, one must have Λ ∼100 TeV. The origin of the µ andB-parameters is quite model-dependent, and lies somewhat outside the ansatz of gauge-mediated supersymmetry breaking.The simplest models of this type are even more restrictive thanmSUGRA, with two fewer degrees of freedom. Benchmark ref-erence points for GMSB models have been proposed in Ref. 115to facilitate collider studies. The minimal GMSB is not a fully realized model. The sec- tor of supersymmetry-breaking dynamics can be very complex, and no complete model of gauge-mediated supersymmetry yetexists that is both simple and compelling. However, recentadvances in the theory of dynamical supersymmetry break-ing (which exploit the existence of metastable supersymmetry-breaking vacua in broad classes of models [117]) have generatednew ideas and opportunities for model building. As a result, simpler models of successful gauge mediation of supersymmetrybreaking have been achieved with the potential for overcoming a number of long-standing theoretical challenges [118]. It was noted in Section I.2 that the gravitino is the LSP in GMSB models. Thus, in such models, the next-to-lightestsupersymmetric particle (NLSP) plays a crucial role in the phe- nomenology of supersymmetric particle production and decay. Note that unlike the LSP, the NLSP can be charged. In GMSBmodels, the most likely candidates for the NLSP are /tildewideχ 0 1and /tildewideτ± R. The NLSP will decay into its superpartner plus a gravitino (e.g.,/tildewideχ0 1→γ/tildewideG,/tildewideχ0 1→Z/tildewideG,o r/tildewideτ± R→τ±/tildewideG), with lifetimes and branching ratios that depend on the model parameters. Diﬀerent choices for the identity of the NLSP and its decay rate lead to a variety of distinctive supersymmetric phenomenologies [61,119]. For example, a long-lived /tildewideχ0 1-NLSP that decays outside collider detectors leads to supersymmetricdecay chains with missing ener gy in association with leptons and/or hadronic jets (this case is indistinguishable from thestandard phenomenology of the /tildewideχ 0 1-LSP). On the other hand, if /tildewideχ0 1→γ/tildewideGis the dominant decay mode, and the decay occurs inside the detector, then nearly allsupersymmetric particle decay chains would contain a pho ton. In contrast, in the case of a/tildewideτ± R-NLSP, the /tildewideτ± Rwould either be long-lived or would decay inside the detector into a τ-lepton plus missing energy. I.7.3. Supersymmetric grand uniﬁcation: Finally, grand uniﬁcation [120] can impose additional constraints on the MSSMparameters. As emphasized in Section I.1, it is striking thatthe SU(3) ×SU(2)×U(1) gauge couplings unify in models of supersymmetric grand uniﬁed theories (SGUTs) [8,17,121,122] with (some of) the supersymmetry-breaking parameters on theorder of 1 TeV or below. Gauge coupling uniﬁcation, whichtakes place at an energy scale on the order of 10 16GeV, is quite robust [123]. For example, successful uniﬁcation dependsweakly on the details of the theory at the uniﬁcation scale.In particular, given the low-energy values of the electroweakcouplings g(m Z)a n d g/prime(mZ), one can predict αs(mZ)b yu s i n g the MSSM renormalization group equations to extrapolate to higher energies, and by imposing the uniﬁcation condition onthe three gauge couplings at some high-energy scale, M X. This procedure, which ﬁxes MX, can be successful ( i.e.,t h r e e running couplings will meet at a single point) only for a uniquevalue of α s(mZ). The extrapolation depends somewhat on the low-energy supersymmetric spe ctrum (so-called low-energy “threshold eﬀects”), and on the SGUT spectrum (high-energy threshold eﬀects), which can somewhat alter the evolutionof couplings. A comparison of data with the expectationsof SGUTs shows that the measured value of α s(mZ)i si n good agreement with the predictions of supersymmetric granduniﬁcation for a reasonable cho ice of supersymmetric threshold corrections [124]. Additional SGUT predictions arise through the uniﬁcation of the Higgs-fermion Yukawa couplings ( λ f). There is some evidence that λb=λτis consistent with observed low-energy data [125], and an intriguing possibility that λb=λτ=λtmay be phenomenologically viable [111,126] in the parameter regime /BD/BE/BE/BE /BD/BE/BE/BE/BD/BE/BE/BE /BD/BE/BE/BE/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 where tan β/similarequalmt/mb. Finally, grand uniﬁcation imposes con- straints on the soft-supersymmetry-breaking parameters. Forexample, gaugino-mass uniﬁcation leads to the relations givenby Eq. (13). Diagonal squark and slepton soft-supersymmetry-breaking scalar masses may also be uniﬁed, which is analogous to the uniﬁcation of Higgs-fermion Yukawa couplings. I.8. Massive neutrinos in low-energy supersymmetry: With the overwhelming evidence for neutrino masses and mix- ing [127,128], it is clear that any viable supersymmetric modelof fundamental particles must incorporate some form of L- violation in the low-energy theory [129]. This requires anextension of the MSSM, which (as in the case of the mini-mal Standard Model) contains th ree generations of massless neutrinos. To construct a supersymmetric model with massive neutrinos, one can follow one of two diﬀerent approaches. I.8.1. The supersymmetric seesaw: In the ﬁrst approach, one starts with an extended version of the Standard Model,which incorporates new structure that yields nonzero neutrinomasses. Following the procedures of Sections I.2 and I.3, onethen formulates a supersymmetric version of this extended Stan-dard Model. For example, neutrino masses can be incorporated into the Standard Model by introducing an SU(3) ×SU(2)×U(1) singlet right-handed neutrino ( ν R) and a super-heavy Majorana mass (typically on the order of a grand uniﬁed mass) for the νR. In addition, one must also include a standard Yukawa couplingbetween the lepton doublet, the Higgs doublet, and ν R.T h e Higgs vacuum expectation value then induces an oﬀ-diagonalν L–νRmass on the order of the electroweak scale. Diagonaliz- ing the neutrino mass matrix (in the three-generation model) yields three superheavy neutrino states, and three very light neutrino states that are identiﬁed as the light neutrino statesobserved in nature. This is the seesaw mechanism [130]. Thesupersymmetric generalization of the seesaw model of neutrinomasses is now easily constructed [131,132]. In the seesaw-extended Standard Model, lepton number is broken due to the presence of ∆L= 2 terms in the La- grangian (which include the Majorana mass terms for the light and superheavy neutrinos). Consequently, the seesaw-extendedMSSM conserves R-parity. The supersymmetric analogue of theMajorana neutrino mass term in the sneutrino sector leads tosneutrino–antisneutrino mixing phenomena [132,133].I.8.2. R-parity-violating supersymmetry: As e c o n da p - proach to incorporating massive neutrinos in supersymmet- ric models is to retain the minimal particle content of the MSSM but remove the assumption of R-parity invariance [134].The most general R-parity-violating (RPV) theory involvingthe MSSM spectrum introduces many new parameters toboth the supersymmetry-conserving and the supersymmetry-breaking sectors. Each new interaction term violates either B orLconservation. For example, consider new scalar-fermion Yukawa couplings derived from the following interactions: (λ L)pmn/hatwideLp/hatwideLm/hatwideEc n+(λ/prime L)pmn/hatwideLp/hatwideQm/hatwideDc n+(λB)pmn/hatwideUc p/hatwideDc m/hatwideDc n,(17)where p,m,a n d nare generation indices, and gauge group indices are suppressed. In the notation above, /hatwideQ,/hatwideUc,/hatwideDc,/hatwideL, and/hatwideEcrespectively represent ( u, d)L,uc L,dc L,(ν,e−)L,a n d ec L and the corresponding superpartners. The Yukawa interactions are obtained from Eq. (17) by taking all possible combinations involving two fermions and one scalar superpartner. Note that the term in Eq. (17) proportional to λBviolates B, while the other two terms violate L. Even if all the terms of Eq. (17) are absent, there is one more possible supersymmetric source of R-parity violation. In the notation of Eq. (17), one can add a termof the form ( µ L)p/hatwideHu/hatwideLp,w h e r e /hatwideHurepresents the Y= 1 Higgs doublet and its higgsino superpartner. This term is the RPVgeneralization of the supersymmetry-conserving Higgs mass parameter µof the MSSM, in which the Y=−1 Higgs/higgsino super-multiplet /hatwideH dis replaced by the slepton/lepton super- multiplet /hatwideLp. The RPV-parameters ( µL)palso violate L. Phenomenological constraints derived from data on various low-energy B-a n dL-violating processes can be used to establish limits on each of the coeﬃcients ( λL)pmn,(λ/prime L)pmn,a n d( λB)pmn taken one at a time [134,135]. If more than one coeﬃcient is simultaneously non-zero, then the limits are, in general, more complicated [136]. All possible RPV terms cannot besimultaneously present and uns uppressed; otherwise the proton decay rate would be many orders of magnitude larger than thepresent experimental bound. One way to avoid proton decayis to impose BorLinvariance (either one alone would suﬃce). Otherwise, one must accept the requirement that certain RPV coeﬃcients must be extremely suppressed. One particularly interesting class of RPV models is one in which Bis conserved, but Lis violated. It is possible to enforce baryon number conservation, while allowing for lepton-number-violating interactions by imposing a discrete Z 3baryon triality symmetry on the low-energy theory [137], in place of thestandard Z 2R-parity. Since the distinction between the Higgs and matter super-multiplets is lost in RPV models, R-parity violation permits the mixing of sleptons and Higgs bosons, the mixing of neutrinos and neutralinos, and the mixing ofcharged leptons and charginos, leading to more complicatedmass matrices and mass eigenstates than in the MSSM. The supersymmetric phenomenology of the RPV mod- els exhibits features that are quite distinct from that of theMSSM [134]. The LSP is no longer stable, which implies that not all supersymmetric decay cha ins must yield missing-energy events at colliders. Nevertheless, the loss of the missing-energysignature is often compensated by other striking signals (whichdepend on which R-parity-violating parameters are dominant).For example, supersymmetric particles in RPV models canbe singly produced (in contrast to R-parity-conserving modelswhere supersymmetric particles must be produced in pairs). The phenomenology of pair-produced supersymmetric particles is also modiﬁed in RPV models due to new decay chains notpresent in R-parity-conserving supersymmetry [134]. /BD/BE/BE/BF /BD/BE/BE/BF/BD/BE/BE/BF /BD/BE/BE/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 In RPV models with lepton number violation (these include low-energy supersymmetry models with baryon triality men-tioned above), both ∆ L=1 and ∆ L=2 phenomena are allowed, leading to neutrino masses and mixing [138], neutrinolessdouble-beta decay [139], sneutrino-antisneutrino mixing [140], s-channel resonant production of sneutrinos in e +e−colli- sions [141] and charged sleptons in p¯pandppcollisions [142]. For example, Ref. 143 demonstrates how one can ﬁt both thesolar and atmospheric neutrino data in an RPV model whereµ Lprovides the dominant source of R-parity violation. I.9. Other non-minimal extensions of the MSSM: Ex- tensions of the MSSM have been proposed to solve a variety oftheoretical problems. One such problem involves the µparam- eter of the MSSM. Although µis a supersymmetric- preserving parameter, it must be of order the supersymmetry-breakingscale to yield a consistent supersymmetric phenomenology. Inthe MSSM, one must devise a theoretical mechanism to guar-antee that the magnitude of µis not larger than the TeV-scale (e.g., in gravity-mediated supersymmetry, the Giudice-Masiero mechanism of Ref. 144 is the most cited explanation). In extensions of the MSSM, new compelling solutions to the so-called µ-problem are possible. For example, one can replace µby the vacuum expectation value of a new SU(3) ×SU(2)×U(1) singlet scalar ﬁeld. In such a model, the Higgs sector of theMSSM is enlarged (and the corresp onding fermionic higgsino su- perpartner is added). This is the so-called NMSSM (here, NMstands for non-minimal) [145]. There are some advantages to extending the model further by adding an additional U(1) broken gauge symmetry [146] (which yields the USSM [84]) . Non-minimal extensions of the MSSM involving additional matter and/or Higgs super-multiplets can also yield a less re-strictive bound on the mass of the lightest Higgs boson (ascompared to the bound quoted in Section I.5.2). For example, MSSM-extended models consistent with gauge coupling uni-ﬁcation can be constructed in which the upper limit on the lightest Higgs boson mass can be as high as 200—300 GeV [147] (a similar relaxation of the Higgs mass bound occurs in splitsupersymmetry [148] and extra-dimensional scenarios [149]) . 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Dienes, Phys. Reports 287, 447 (1997). /BD/BE/BE/BK /BD/BE/BE/BK/BD/BE/BE/BK /BD/BE/BE/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 SUPERSYMMETRY, PART II (EXPERIMENT) Revised August, 2007 by J.-F. Grivaz (LAL - Orsay) II.1. Introduction: Low energy supersymmetry (SUSY) is probably the most extensively studied among the theories be- yond the standard model (SM). Reasons are its success insolving some of the deﬁciencies of the SM, such as the stabi-lization of the Higgs boson mass or gauge coupling uniﬁcation,while not being in contradiction with the precision electroweakmeasurements. If unbroken, SUSY would predict the existenceof partners of the SM particles, diﬀering by half a unit of spin but otherwise sharing the same properties. Since no such particles have been observed with the same mass as their SMcounterpart, SUSY is a broken symmetry. With an appropriatechoice of SUSY breaking terms, denoted “soft,” and with super-partner masses at the TeV scale, the good properties of SUSY,such as those mentioned above, however remain preserved. SUSY and SM particles are distinguished by a multiplicative quantum number, R-parity, with R=(−1) 3(B−L)+2Swhere B andLare the baryon and lepton numbers, and Sis the spin. If R-parity is violated, the exchange of SUSY particles may lead to an unacceptably fast proton d ecay. It is therefore commonly assumed that R-parity is conserved. As a consequence, SUSY particles are produced in pairs, and a SUSY particle decays(possibly via a cascade) into SM particles accompanied by thelightest SUSY particle (LSP) which is stable. Cosmological constraints require that the LSP be neutral and colorless. The ﬁrst part of this review, by H.E. Haber, provides details of the theoretical aspects of supersymmetry, of the variousSUSY breaking schemes, and of the structure of the minimalsupersymmetric extension of the standard model (MSSM), aswell as an extensive set of references. The same notations andterminology are used in the following. As will unfortunately appear in this review, no evidence for SUSY particle production has been found up to now. Thesearch results are therefore presented in terms of productioncross section upper limits or of mass lower limits. In thefollowing, all such limits are given at the 95% conﬁdence level. II.2. SUSY models: In the MSSM, every degree of freedom of the SM is balanced by a new one diﬀering by half-a-unit ofspin. There are, for instance, two scalar-quark weak eigenstates ˜q Land ˜qR, associated with the left and right chirality states of a given quark ﬂavor. Two Higgs doublets are, however, needed, in contrast to the minimal standard model, in orderto give masses to both up-type and down-type quarks, withvacuum expectation values v 2andv1, the ratio of which is denoted tan β. The SUSY partner weak eigenstates of the W± and charged Higgs bosons mix to form the two chargino mass eigenstates ˜ χ± i(i=1,2). Similarly, there are four neutralinos ˜χ0 i(i=1,4) associated to the B,W0and neutral Higgs bosons. Full details are given in H.E. Haber’s review. The main phenomenological features of SUSY models arise from the choice of mechanism for SUSY breaking mediation,and of the soft SUSY breaking terms. There are more than one hundred such terms in the MSSM, and simplifying assumptionsare necessary to bring this number to a more manageablelevel. Requiring no additional source of ﬂavor mixing andCP-violation than those present in the Cabibbo-Kobayashi- Maskawa matrix of the SM leaves only the gaugino mass terms M 1,M2andM3associated with the three gauge groups of the SM, mass terms for the various slepton and squark ﬁelds,e.g.,m ˜tR, and trilinear Higgs-squark-squark and Higgs-slepton- slepton couplings such as At. The model is then fully speciﬁed with the addition of tan β, of the supersymmetric Higgs mixing mass term µ, and of the mass of the CP-odd Higgs boson mA. By far the most widely studied models involve mediation by gravitational forces. In these supe rgravity models, the gravitino plays essentially no rˆ ole in the phenomenology, unless it is the LSP. This possibility, which has not been addressed byexperimental searches at colliders up to now except in termsof future prospects, is not considered in this review. In theminimal model of supergravity (mSUGRA), the number of freeparameters is reduced to ﬁve: a universal gaugino mass m 1/2,a universal scalar mass m0, and a universal trilinear coupling A0, all deﬁned at the scale of grand uniﬁcation (GUT), tan β,a n d the sign of µ. The low energy parameters are obtained using the renormalization group equation s (RGEs), which in particular ﬁx the absolute value of µthrough the requirement of electroweak symmetry breaking at the appropriate scale. In most of themSUGRA parameter space, the LSP, required to be neutral and colorless, turns out to be the lightest neutralino, ˜ χ 0 1.F o r appropriate mSUGRA parameter choices and imposing R-parity conservation, this neutralino LSP has the right properties toform the dark matter of the universe. A slightly less constrainedmodel has also been used, primarily at LEP, where µandm A are kept free. In such an approach, the mass parameters in the Higgs sector are not related to the universal sfermion mass m0, where “sfermion” stands for squark and slepton. In contrast, the LSP is a very light gravitino ˜Gin mod- els with gauge mediated SUSY breaking (GMSB). The phe-nomenology depends on the nature of the next-to-lightest SUSYparticle (NLSP), typically the lightest neutralino or the light-est stau, and on its lifetime. Another mediation mechanismwhich has been considered is via the super-conformal anomaly(AMSB, for anomaly mediation SUSY breaking). In such mod- els, the LSP is a wino ˜W 0, with a small mass splitting with the lightest chargino, so that th e lifetime of that chargino may become phenomenologically rele vant, possibly long enough for the chargino to behave like a stable charged particle. Morerecently, a model called “split SUSY,” which does not aimat solving the hierarchy problem, sets all scalar quark andlepton masses at a very high scale, such as the GUT scale, while keeping the gauginos at the TeV scale. As a result, the gluino, whose decay is mediate d by squark exchange, becomes long-lived, which leads to unusual signatures. /BD/BE/BE/BL /BD/BE/BE/BL/BD/BE/BE/BL /BD/BE/BE/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 II.3. Search strategies: Indirect constraints on SUSY par- ticles can be obtained from cosmological considerations, primar-ily from the relic dark-matter d ensity [1], from measurements of, or limits on, rare decays, mostly of Bmesons [2], or from the anomalous magnetic moment of the muon [3]. These topics are not within the scope of this review. The most signiﬁcant direct constraints on SUSY particles have been obtained atLEP and at the Tevatron. The large e +e−collider, LEP, was in operation at CERN from 1989 to 2000, ﬁrst at and nearthe mass of the Zboson, 91.2 GeV, and progressively up to a center-of-mass energy of 209 GeV. Four detectors, ALEPH,DELPHI, L3 and OPAL, each collected a total of about 1 fb −1 of data. The Tevatron is a p¯pcollider located at Fermilab. After a ﬁrst run at a center-of-mass energy of 1.8 TeV, which ended in 1996, and during which the CDF and DØ detectorscollected about 110 pb −1of data each, both the accelerator complex and the detectors were substantially upgraded for RunII, which began in 2001. The center-of-mass energy was raisedto 1.96 TeV, and the instantaneous luminosity reached the levelof 2.8 10 32cm−2s−1in the winter of 2007. By August 2007, about 3 fb−1had been accumulated by each experiment. The “canonical” SUSY scenario is an mSUGRA-inspired MSSM with R-parity conservation and a neutralino LSP. Since such an LSP is stable and weakly interacting, pair productionof SUSY particles will lead to missing energy and momentumcarried away by the LSPs resulting from the produced SUSYparticle decays. In scenarios other than the canonical one, the expected SUSY signatures may exhibit some additional, or even diﬀerent features. In GMSB with a neutralino NLSP, forinstance, photons are expected in addition to the missing energycarried away by the gravitino LSPs, arising from ˜ χ 0 1→γ˜G decays. But in GMSB again, a stau NLSP might have a lifetimelong enough to appear stable in the detector and therefore notto give rise to missing energy. If R-parity is not conserved, the LSP will decay into SM parti cles; increased lepton or jet multiplicities are hence expected, but missing energy will arise only from possible ﬁnal state neutrinos. Ine +e−collisions, the missing energy can be directly inferred as√ s−E, from the center-of-mass energy√ s,a n df r o m the total energy Eof the visible ﬁnal state products. Similarly, the missing momentum is the opposite of the total momentumof those products. The situation is diﬀerent in p¯pcollisions where the center-of-mass energy of the colliding partons is not known. Only its probability density can be determined, bymaking use of universal parton distribution functions (PDFs)obtained from ﬁts to a large set of experimental data, mostprominently the proton structure functions measured at HERA.Since most of the beam remnants escape undetected in the beampipe, only conservation of momentum in the plane transverse to the beam direction can be used, and canonical SUSY signals will be searched for in events exhibiting large missing transverse energy /negationslashE T. All SUSY particles, except for the gluino, are produced in a democratic way in e+e−collisions via electroweak interactions.The search is therefore naturally directed toward the lightest ones, typically the NLSP, and the results are interpreted in afairly model-independent way. Further specifying the model,various search results can be combined to obtain constraintson the model parameters. In p¯pcollisions, the most copiously produced SUSY particles are expected to be the colored ones, namely squarks and gluinos. The pattern of lighter SUSYparticles, however, plays a rˆ ole in the interpretation of the search results, as it has an impact on the squark and gluinodecay chains. A model, typically mSUGRA, is therefore neededto translate the search results into constraints on physicallyrelevant quantities. As will be discussed later, the searchesfor squarks and gluinos in the canonical scenario suﬀer from large backgrounds, which renders competitive the searches for electroweak gauginos, in spite of lower production cross sections,for parameter conﬁgurations such that multileptonic ﬁnal states arising from the gaugino decays are enhanced. Searches inscenarios other than the canonical one call for speciﬁc strategiesrelying, for instance, on the observation of additional photonsor stable particles. II.4. Searches at LEP in the canonical scenario: At LEP, the production of SUSY particles via electroweak interac- tions is only suppressed, compared to similar SM processes, bythe phase space reduction near the kinematic limit. This sup-pression is stronger for scalars (sleptons and squarks) than forcharginos. In general, for a given process, only data collectedat the highest LEP energies are relevant for the ultimate mass limits obtained, but it may happen for some speciﬁc processesthat the cross section is strongly reduced by mixing eﬀects, e.g., for neutralinos with a small higgsino component, in which case the large integrated luminosity collected at lower energiesprovides additional sensitivity. Sleptons: The simplest case is that of smuon pair production, which proceeds only via s-channel Z/γ ∗exchange. In models with slepton and gaugino mass uniﬁcation, the ˜ µRis expected to be lighter than the ˜ µL. The search results are therefore interpreted under this assumption, which is conservative since the ˜µRc o u p l i n gt ot h e Zis smaller than that of the ˜ µL.O n l y one parameter is necessary to calculate the production crosssection, the smuon mass m ˜µR.I f t h e ˜ µRis the NLSP, its only decay mode is ˜ µR→µ˜χ0 1, and its pair production therefore leads to a distinct ﬁnal state cons isting of two acoplanar muons with missing energy. (“Acoplanar” means that the diﬀerencein azimuth between the two muons is smaller than 180 ◦,i.e., the two muons are not back-to-back when projected onto a plane perpendicular to the beam axis.) The only signiﬁcant background comes from e+e−→W+W−→µ+νµ−¯ν,w h i c h is well under control. The selection eﬃciency is very high,except when the ˜ µ R–˜χ0 1mass diﬀerence is small, in which case the muons carry little momentum. A second parameter,the LSP mass m ˜χ0 1is therefore needed to interpret the search results, as shown in Fig. 1 for the combination of the four LEP experiments [4]. In models with gaugino mass uniﬁcation, it /BD/BE/BF/BC /BD/BE/BF/BC/BD/BE/BF/BC /BD/BE/BF/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 is expected that the second lightest neutralino ˜ χ0 2will have a mass roughly twice that of the LSP, in which case the ˜ µR→µ˜χ0 2 decay can compete with the direct decay into µ˜χ0 1for small ˜ χ0 1 masses. The impact of this eﬀective eﬃciency reduction can be seen in Fig. 1, for µ=−200 GeV and tan β=1.5. Altogether, smuon masses below 95 to 99 GeV, depending on the ˜ χ0 1mass, are excluded as long as the ˜ µR–˜χ0 1mass diﬀerence is larger than 5G e V . 020406080100 50 60 70 80 90 100 Mµ (GeV/c2)Mχ (GeV/c2) ˜µ˜ µ˜RR+- (*): B( χ1µ)=1(*)√s = 183-208 GeVADLO Excluded at 95 % CL(µ=-200 GeV, tan β=1.5)Observed Expected Figure 1: Region in the ( m˜µR,m˜χ0 1)p l a n e excluded by the searches for smuons at LEP. Color version at end of book. The case of staus is similar, except for the fact that the ﬁnal taus further decay, and that the ultimate decay products are softer than the muons in the smuon case. The selection eﬃciency is therefore lower. An additional complication comesfrom the L–Rmixing, which is expected to be non-negligible for large values of tan β, and can reduce the coupling of the lightest stau to the Z. In the worst case where the stau does not couple to the Z,s t a um a s s e ss m a l l e rt h a n8 6t o9 5G e V are excluded, depending on m ˜χ0 1,a sl o n ga st h es t a u – ˜ χ0 1mass diﬀerence is larger than 7 GeV [4]. For selectrons as for smuons, L–Rmixing is expected to be negligible. But pair production receives an additionalcontribution from t-channel neutralino exchange, which tends to increase the production cross section. For µ=−200 GeV and tan β=1.5, the ˜ e Rmass lower limit is 100 GeV for m˜χ0 1<85 GeV [4]. Furthermore, the t-channel exchange allows for associated ˜ eL˜eRproduction. Assuming slepton and gaugino mass uniﬁcation at the GUT scale, the ˜ eLand ˜eRmasses are related, with the former heavier by a few GeV. Associatedproduction gives the viable signal of a single energetic electronin the case where the ˜ e R–˜χ0 1mass diﬀerence is too smallto observe ˜ eRpair production. This allows a lower limit of 73 GeV to be set on m˜eR, independent of the ˜ χ0 1mass [5]. Indirect limits on the sneutrino mass can be derived from the slepton mass limits if slepton and gaugino mass uniﬁcationis assumed. More generally, a ˜ νLSP or NLSP mass limit of 45 GeV can be deduced from the measurement of the invisible Zwidth [6], for three mass degenerate sneutrinos. Charginos and neutralinos: The masses and ﬁeld content in the chargino sector depend on only three parameters: M 2, µand tan β. The masses and ﬁeld content in the neutralino sector depend on those same parameters, and, in addition, onM 1. The latter is, however, related to M2assuming gaug- ino mass uniﬁcation: M1=( 5/3) tan2θWM2∼0.5M2.T h i s assumption is made for the results presented below, unless ex- plicitly speciﬁed. Traditionally, three regions are distinguished: “gaugino” if M2/lessmuch|µ|, “higgsino” if |µ|/lessmuchM2,a n dm i x e d ifM2and|µ|have similar values. In the gaugino region, the lighter chargino and second lightest neutralino masses are closetoM 2, the mass of the lightest neutralino is close to M1, while the heavier chargino and neutralinos all have masses close to|µ|; this is the typical conﬁguration encountered in mSUGRA. In the higgsino region, all chargino and neutralino masses are close to |µ|, so that the mass splitting between the lightest chargino and neutralino tends to be small. In the following,“chargino” will stand for “lighter chargino.” Chargino pair production proceeds via s-channel Z/γ ∗ andt-channel ˜ νeexchanges, with destructive interference. For chargino masses accessible at LEP energies, the decays aremediated by virtual W(˜χ ±→W∗±˜χ0 1→f¯f/prime˜χ0 1)a n ds f e r m i o n (˜χ±→˜f∗¯f/prime→f¯f/prime˜χ0 1) exchange. Two-body decays such as ˜χ±→/lscript±˜νare occasionally kinematically allowed, in which case they are dominant. Similarly, neutralino pair or associated pro-duction proceeds via s-channel Zandt-channel ˜ eexchange, and ˜χ 0 2decays are mediated by virtual Zand sfermion exchange. Here also, two-body decays such as ˜ χ0 2→ν˜νmay have to be considered. First, the case of heavy sfermions is addressed. Only s- channel exchange contributes to gaugino production, and thedecays proceed via gauge boson exchange. For chargino pairproduction, the ﬁnal states are therefore the same as thosearising from Wpairs, but for the addition of two LSPs. Selections have been designed for all-hadronic ( q¯q /primeq¯q/prime˜χ0 1˜χ0 1), mixed ( q¯q/prime/lscriptν˜χ0 1˜χ0 1) and fully leptonic ( /lscriptν/lscriptν˜χ0 1˜χ0 1) topologies. No excess over SM backgrounds, of which the largest comes fromWpair production, was observed. A scan over M2,µ,a n d tanβprovided a robust chargino mass lower limit of 103 GeV for sneutrino masses larger than 200 GeV [7], except forunnaturally large values of M 2(>∼1 TeV), in the so-called “deep higgsino” region, where the ˜ χ±–˜χ0 1mass splitting is very small. This limit is degraded for lower sneutrino masses for two reasons. First, the production cross section is reduced by the negative interference between the s-a n d t-channel exchanges. /BD/BE/BF/BD /BD/BE/BF/BD/BD/BE/BF/BD /BD/BE/BF/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 Second, two-body decays open up, which may reduce the selection eﬃciency. This is the case in particular in the so-called “corridor” where m ˜χ±−m˜νis smaller than a few GeV, so that the lepton from the ˜ χ±→/lscript˜νdecay is hardly visible. Neutralino associated production ( e+e−→˜χ0 1˜χ0 2), for which the interference tends to be positive, can be used to mitigate those eﬀects, and searches for acoplanar jets or leptons from ˜χ0 2→f¯f˜χ0 1were devised, which did not reveal any excess over SM backgrounds. Chargino and neutralino productionand decays now depend, however, on the detailed sfermionspectrum. To interpret the search results, squark and sleptonmass uniﬁcation is therefore also assumed, so that the relevantphenomenolgy can be described with the addition of the single m 0parameter. At this point, the results of neutralino searches can be combined with those for charginos into exclusion domainsin the ( M 2,µ) plane for selected values of tan βandm0. The searches for neutralinos, how ever, lose their sensitivity when the two-body decay ˜ χ0 2→ν˜νopens up, which leads to an invisible ﬁnal state. Slepton mass lower limits can provideuseful constraints in that conﬁg uration. The reason is that the slepton and gaugino masses are related by the RGEs as m 2 ˜/lscriptR/similarequalm2 0+0.22M2 2−sin2θWm2 Zcos 2β. For given values of tanβandm0, a lower limit on m˜/lscriptRcan therefore be translated into a lower limit on M2. In the end, the chargino mass lower limit obtained in the simple case of heavy sfermions is onlymoderately degraded. As indicated above, the chargino searches lose their sen- sitivity in the deep-higgsino region, because of too small a ˜χ ±–˜χ0 1mass diﬀerence. In the most extreme case, the chargino becomes long-lived. Dedicated searches for charged massivestable particles were designed, which take advantage of thehigher ionization of such particles. In less extreme cases, thesoft ﬁnal state products resemble those resulting from “two-photon” interactions. In such int eractions, the beam electrons radiate quasi-real photons wh ose collision produces a low mass system, while the incoming electrons escape undetected in the beam pipe. Chargino pair production can however be disen-tangled from that background when “tagged” by an energeticphoton from initial state radiation ( e +e−→γ˜χ+˜χ−). These various techniques allowed charginos with masses smaller than 92 GeV to be excluded in the canonical scenariowith gaugino and sfermion mass uniﬁcation [8]. The lightest neutralino: If the gaugino mass uniﬁcation assumption is not made, there is no general mass limit from e +e−collisions for the lightest neu tralino. A very light photino- like neutralino decouples from the Z, so that it cannot be pair produced via s-channel Zexchange, and production via t-channel selectron exchange c an be rendered negligible for suﬃciently heavy selectrons. With the assumption of gaugino mass uniﬁcation, on the other hand, indirect mass limits can be derived, mostly from chargino pair production. In the case of heavy sfermions, the limit is 52 GeV at large tan β, somewhat lower otherwise. Ifsfermions are allowed to be light, sfermion mass uniﬁcation is used and the limit at large tan βbecomes 47 GeV. It is set by slepton searches in the corridor. Higgs boson searches at LEP provide additional constraints at low tan β. The analysis is rather involved, but can be sum- marized (and simpliﬁed) as follows. The mass of the lightestHiggs boson in the MSSM receives radiative corrections due tothe splitting between the top and stop masses. The stop massdepends on m 0andM3, the latter being related by uniﬁcation toM2. For given values of m0and tan β, the mass lower limit on the Higgs boson translates into a lower limit on M3, hence onM2. These constraints are most eﬀective at low m0and tanβ, where those from chargino searches are weakest. The combination of chargino, slepton and Higgs boson searches provides the lower limit on m˜χ0 1as a function of tan β displayed in Fig. 2 [9]. The “absolute” lower limit is 47 GeV,obtained at large tan β. In the more constrained mSUGRA scenario, where in particular µis no longer a free parameter, a slightly tighter limit of 50 GeV is derived [10]. 4648505254 1 10Higgsm0 ≤ 1 TeV/c2 mtop = 178 GeV/c2 Charginos (large m0) Higgs Sleptons{ } in the corridorwith LEP Combined Results Excluded at 95 % C.L.(mtop = 175 GeV/c2) tanβmχ (GeV/c2) 25 Figure 2: Lower mass limit for the lightest neutralino as a function of tan β,i n f e r r e di nt h e conventional scenario from searches at LEP for charginos, sleptons, and neutral Higgs bosons. Color version at end of book. Squarks: As will be seen later, the mass reach for squarks at the Tevatron extends well beyond the masses accessible atLEP. There are, however, conﬁgur ations for which the Tevatron searches are not eﬃcient, and for which useful information isstill provided by LEP. This is particularly relevant in the stop sector because the lighter of the two mass eigenstates (hereafter simply denoted “stop” or ˜t) may be substantially less massive than all other squarks. One reason is that, if squark masses areuniﬁed at the GUT scale, m ˜tRis driven at the electroweak scale to lower values than the other squark mass terms by the large /BD/BE/BF/BE /BD/BE/BF/BE/BD/BE/BF/BE /BD/BE/BF/BE/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 top Yukawa coupling. Another reason is that the oﬀ-diagonal terms of the stop squared-mass matrix, which are proportionaltom t, are much larger than for the other squark species. At LEP energies, given the chargino mass limit which eﬀec- tively forbids ˜t→b˜χ+, and as long as m˜t<m W+mb+m˜χ0 1,t h e main stop decay mode is expected to be ˜t→c˜χ0 1, which proceeds via ﬂavor-changing loops. The stop lifetime may therefore belong enough to compete with the hadronization time, a featurewhich has been included in the simulation programs. The ﬁnalstate arising from stop pair production followed by ˜t→c˜χ 0 1is a pair of acoplanar jets with missing energy. The mass limitobtained depends slightly on the amount of L–Rmixing. In the worst case where the stop does not couple to the Z, stop masses from 96 to 99 GeV, depending on the ˜ χ 0 1mass, are excluded as long as m˜t−m˜χ0 1−mc>5 GeV [11]. Dedicated searches were performed in addition to cope with smaller mass diﬀerences.In particular, the creation of long-lived R-hadrons in the stop hadronization process was taken into account, as well as thespeciﬁc interactions of those R-hadrons in the detector material. (R-hadrons are color-neutral exotic bound states, e.g.,f o r m e d from a squark and an antiquark.) In the end, a mass lower limit of 63 GeV was set for the top squark, irrespective ofm ˜t−m˜χ0 1[12]. It has been pointed out that, for speciﬁc choices of param- eters, the four-body decay mode ˜t→bf¯f/prime˜χ0 1could compete with˜t→c˜χ0 1[13]. A set of selections was designed to ad- dress this possibility, and the 63 GeV mass limit was found to hold, independent of the proportions of four-body and two-body decay modes [12]. Finally, if sneutrinos are suﬃciently lightfor the ˜t→b/lscript˜νthree-body decay mode to be kinematically allowed, in which case it will be dominant, a stop mass lowerlimit of 96 GeV was obtained for sneutrino masses smaller than86 GeV [11]. The lightest sbottom mass eigenstate, ˜b, could also be light for large values of tan β, which enhance the oﬀ-diagonal terms of the sbottom squared-mass matrix. The situation is simpler than for the stop because the ˜b→b˜χ 0 1tree-level decay mode is expected to be dominant. Searches for acoplanar b-ﬂavored jets were performed, leading to mass lower limits of about 95 GeVfor a vanishing coupling of the sbottom to the Z[11]. II.5. Searches at LEP in non-canonical scenarios: SUSY scenarios beyond the canonical one were also extensivelystudied at LEP. GMSB: The phenomenology of GMSB, with an ultra-light gravitino LSP, depends essentially on the nature of the NLSP and on its lifetime. In the case of a neutralino NLSP, the ˜ χ 0 1→γ˜Gdecay mode is expected to be dominant in the mass range acces-sible at LEP. The production of a pair of ˜ χ 0 1with short lifetime would therefore lead t o acoplanar photons with missing energy. No excess was observed above the background frome +e−→(Z(∗)→ν¯ν)γγ[14]. In typical GMSB models, the neutralino NLSP is bino-like. Pair production is thus mediatedbyt-channel selectron exchange. An exclusion domain in the (m˜eR,m˜χ0 1) plane was therefore derived. The highest ˜ χ0 1mass excluded is 102 GeV for light selectrons, and the interpretationof an anomalous eeγγ+/negationslashE Tevent observed by CDF in Run I of the Tevatron [15] in terms of pair production of selectrons with ˜e→e˜χ0 1→eγ˜Gis excluded. For non-prompt decays, searches for photons which do not point back to the primary vertex wereperformed, while long neutralino lifetimes lead to a phenomenol- ogy similar to that of the canonical scenario. Combinations ofthe results of these and a number of other searches in varioustopologies expected within a minimal GMSB framework wereperformed, leading to an absol ute neutralino NLSP mass limit of 54 GeV [16]. The other generic NLSP candidate in GMSB is a scalar tau, for some parameter conﬁgurations almost mass degenerate with ˜e Rand ˜µR. A stau NLSP decays according to ˜ τ→τ˜G.F o r prompt decays, this is similar to a stau NLSP with a light ˜ χ0 1in the canonical scenario. For long lifetimes, the stau will appearas a highly ionizing charged particle, for which searches havebeen designed as discussed for charginos in the deep-higgsino region. For intermediate lifetim es, dedicated selections for in- ﬂight decays along charged particle tracks were devised. Acombination of all these searches excluded a stau NLSP withmass below 87 GeV, irrespective of its lifetime [17]. AMSB: With a wino LSP, the mass diﬀerence between the chargino and the LSP is expected to be small, leading totopologies identical to those encountered in the deep higgsinoregion of the canonical scenario. The chargino mass lower limitof 92 GeV [8] also holds in the AMSB framework for large sfermion masses. Ag l u i n oL S P : The possibility that the LSP be a light gluino has also been considered. Gluinos cannot be produced directlybye +e−annihilation, but they could be produced by gluon splitting, for instance in e+e−→Z→q¯qg∗→q¯q˜g˜g,o ri n the decays of pair-produced squarks. Such gluinos would thenhadronize into long-lived R-hadrons. Dedicated searches were performed [18], leading to the exclusion of a gluino LSP with mass smaller than 27 GeV. R-parity violation: IfR-parity is allowed to be violated, new terms appear in the superpotential, that do not conserve the lep- ton or baryon number: λ ijkLiLj¯Ek,λ/prime ijkLiQj¯Dk,λ/prime/prime ijk¯Ui¯Dj¯Dk, where LandQare lepton and quark doublet superﬁelds, E,D andUare lepton and quark singlet superﬁelds, and i,jand kare generation indices. These terms induce new couplings such that the LSP can decay to SM particles. For instance, aneutralino LSP could decay according to ˜ χ 0 1→eµνvia aλtype coupling. With a λ/prime/primecoupling, a ˜ χ0 1decay would lead to three hadronic jets. Since the simultaneous presence of diﬀerent cou-pling types is strongly constrained, for instance by the lowerlimit on the proton lifetime, the assumption was made thatonly one of the R-parity violating couplings is non-vanishing. It was also assumed that this coupling is suﬃciently large for /BD/BE/BF/BF /BD/BE/BF/BF/BD/BE/BF/BF /BD/BE/BF/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 theR-parity violating decays to take place close to the e+e− collision point ( <∼1 cm) so that lifetime issues can be ignored. Even with these simplifying assumptions, the number of possible ﬁnal states arising from SUSY particle pair productionis considerable. Nevertheless, all were considered at LEP, rang- ing from four leptons with missing energy for a λcoupling and ˜χ 0 1pair production, now a process leaving a visible signature, to ten jets for a λ/prime/primecoupling and chargino pair production with ˜χ±→q¯q/prime˜χ0 1. In the end, limits at least as constraining as in the canonical scenario were obtained [19]. Single production of a SUSY particle may also take place when R-parity is violated, with a production cross section now depending on the value of the λcoupling involved. The possibility of single, possibly resonant sneutrino production was investigated [20], and, in the absence of any signal, sneutrinomass lower limits extending almost to the full center-of-massenergy were established for suﬃciently large values of thecoupling. II.6. Searches at HERA: The HERA e ±pcollider at DESY terminated its operation at the end of June 2007, after havingdelivered an integrated luminosity of ∼0.5f b −1at a center-of- mass energy of 320 GeV to each of the H1 and ZEUS experi- ments. Since epcollisions do not involve annihilation processes, onlyR-parity violating resonant production of squarks could be investigated with good sensitivity. The production proceedsvia a λ /prime 1j1orλ/prime 11kcoupling, with a cross section depending on the value of the R-parity violating coupling involved. The pro- duced squark can decay either directly with R-parity violation, or indirectly via a cascade leading to the LSP which in turn decays to SM particles (two jets and a neutrino or a charged lepton). Selections for these various topologies were combinedto lead, within some mild model assumptions, to squark masslower limits as high as 275 GeV for a λ /primecoupling of electromag- netic strength, i.e., equal to 0.3 [21]. These results should be improved once the full HERA integrated luminosity is analyzed. II.7. Searches at the Tevatron: Because of the much higher center-of-mass energy, the mass reach of the Tevatron for SUSY particles is expected to largely exceed the one achieved at LEP. In p¯pcollsions, however, the eﬀective parton-parton center-of-mass energy√ ˆsis only a fraction√ x1x2of the total center-of-mass energy√ s,w h e r e x1andx2are the fractions of thepand ¯pmomenta carried by the colliding partons. Because of the rapid decrease of the PDFs as a function of x,p r o b - ing high√ ˆsvalues implies accumulati ng correspondingly large integrated luminosities. Compared to the situation at LEP, the searches for SUSY inp¯pcollisions are further complicated by the huge disparity between the cross sections of the processes of interest, currentlyof order 0.1 pb, and those of the SM backgrounds, e.g., ∼80 mb for the total inelastic cross section. Even for ﬁnal states involving leptons, one has to cope with the W→/lscriptνand Z→/lscript/lscriptbackgrounds, with cross sections as large as ∼2.6n b and∼240 pb, respectively, per lepton ﬂavor.In the following, all results presented were obtained during Run II of the Tevatron collider, as they supersede those fromRun I due to the higher center-of-mass energy and to integratedluminosities already up to a factor twenty larger. Squarks and gluinos: Colored SUSY particles are expected to be the most copiously produced in p¯pcollisions. If m ˜q/lessmuchm˜g, ˜q˜¯qand, to a lesser extent, ˜ q˜qpair productions are the dominant processes, and the search is performed in the ˜ q→q˜χ0 1decay channel, which leads to a ﬁnal state consisting of a pair ofacoplanar jets. If m ˜g/lessmuchm˜q, gluino pair production dominates, and the decay channel considered is ˜ g→˜q∗¯q→q¯q˜χ0 1, leading to a four-jet ﬁnal state with /negationslashET. Finally, if squark and gluino masses are similar, three-jet ﬁna l states are expected to arise from ˜q˜gassociated production. Soft jets from initial and ﬁnal state radiation may increase these jet multiplicities. Cascade decays such as ˜ q→˜χ±q/prime→/lscriptνq/prime˜χ0 1, however, complicate the picture, and a speciﬁc model has to be used to assess theirimpact. This is why both CDF and DØ revert to the mSUGRAframework to interpret their search results, in which case the tenSUSY partners of the ﬁve light quark ﬂavors can be consideredmass degenerate for practical purposes. Backgrounds to squark and gluino production arise from two types of sources: those with real /negationslashE T,s u c ha s( W→/lscriptν)+jets, and those with fake /negationslashETfrom jet energy mismeasurements in standard multijet events produ ced by strong interaction. In the following, these backgrounds ar e denoted SM and QCD, respec- tively. Selection criteria were designed for each of the threerelative mass conﬁgurations lis ted above, with at least two, at least three and at least four energetic jets, and with large /negationslashE T. Backgrounds of the SM type are largely suppressed by vetoes on isolated leptons, except for ( Z→νν)+jets, which is irreducible, and the remaining contribution is determined fromMonte Carlo simulations. In the QCD background, the distri-bution of missing transverse energy from jet mismeasurementspeaks strongly at low values but, because of the huge multijetproduction cross section, signiﬁ cant contributions remain even at large /negationslashE T. A substantial reduction is obtained, however, by requiring that the /negationslashETdirection point away from the jets. While CDF estimates the remaining contribution from Monte Carlosimulations calibrated on control samples, DØ applies tighterselection criteria so that the QCD background is brought to anegligible level. In the end, no excess was observed above expected back- grounds in the various selections , which translates into excluded domains in the ( m ˜g,m˜q) plane. Taking into account the large theoretical uncertainties on the signal production cross sectionsarising from the choice of PDFs, and of renormalization and fac-torization scales, lower limits of 325 and 241 GeV were publishedby DØ [22] for the squark and gluino masses, respectively, basedon an integrated luminosity of 310 pb −1.A l o n g t h e m˜g=m˜q line, the limit is 337 GeV. These results, derived for tan β=3 , A0=0 ,a n d µ<0, are valid for a large class of parameter sets at low tan β. A preliminary result from DØ [23], based on /BD/BE/BF/BG /BD/BE/BF/BG/BD/BE/BF/BG /BD/BE/BF/BG/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 an integrated luminosity of ∼1f b−1, excludes m˜q<375 GeV, m˜g<289 GeV, and ( m˜g=m˜q)<383 GeV, as shown in Fig. 3. Similar preliminary results were obtained by the CDF collab- oration, based on an integrated luminosity of 1.4 fb−1[24]. Within the mSUGRA framework, these limits can be comparedwith those from slepton and chargino searches in e +e−colli- sions, as shown for DØ in Fig. 3 and for CDF in Fig. 4. Thedomain in the parameter space excluded at LEP is extendedfor simultaneously low values of m 0(below 250 GeV) and m1/2 (below 160 GeV). Gluino Mass (GeV)0 100 200 300 400 500 600Squark Mass (GeV) 0100200300400500600-1DØ Preliminary, 0.96 fb <0µ=0, 0=3, AβtanUA1 UA2 LEPCDF IBDØ IA DØ IBno mSUGRA solution Figure 3: Region in the ( m˜g,m˜q)p l a n ee x - cluded by DØ and by earlier experiments. Thered curve corresponds to the nominal scale andPDF choices. The yellow band represents the uncertainty associated with these choices. The blue curves represent the indirect limits inferredfrom the LEP chargino and slepton searches.Color version at end of book. For larger values of tan β, mass hierarchies such as m ˜qL> m˜e∼m˜µ>m˜χ±>m ˜τare not uncommon, for which squark pair production leads to ﬁnal states involving jets, τs, and /negationslashET. A dedicated search for these topologies was performed by DØ [25], which provides additional sensitivity for squarksearches at larger values of tan β. Stop and sbottom: As explained earlier, a stop mass eigen- state could be much lighter than the other squarks. Dedicatedsearches were therefore performed for stop pair production fol-lowed by ˜t→c˜χ 0 1decays. The ﬁnal state is a pair of acoplanar charm jets with /negationslashET. Compared to the previous case of generic squarks, the cross section is much smaller because only one squark specie is produced. The mass range probed is, there-fore, accordingly smaller. Consequently, the jets are softer andthere is less /negationslashE T. A lifetime-based heavy-ﬂavor tagging is used in the selection to mitigate the corresponding loss of sensitivity.)2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300CDF Run II Preliminary-1L=1.4 fb MET+jets inclusive <0µ=5, β =0, tan0A no mSUGRA solution)10χ∼) < m(τ∼m( )sleptonsLEP (M ) 1+χ∼ LEP (Mobserved limit 95% C.L. expected limitTheoretical uncertainties included in the calculation of the limit )2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300 )2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300 no mSUGRA solution)10χ∼) < m(τ∼m( )sleptonsLEP (M ) 1+χ∼ LEP (M Figure 4: Region in the ( m0,m1/2)p l a n e excluded by CDF and by the LEP experiments.The nearly horizontal black lines are the iso-mass curves for gluinos corresponding to masses of 150, 300, 450 and 600 GeV. The other lines are iso-mass curves for squarks, correspondingto masses of 150, 300, 450 and 600 GeV. Colorversion at end of book. The published CDF [26] and DØ [27] results, based on inte- grated luminosities of 295 and 360 pb −1, respectively, exclude stop masses up to 134 GeV for m˜χ0 1= 48 GeV. A preliminary result from DØ [28], based on an integrated luminosity of∼1f b −1, excludes m˜t<149 GeV for m˜χ0 1=6 3G e V ,a ss h o w n in Fig. 5, with theoretical uncertainties taken into account as explained above. These stop searches at the Tevatron losetheir sensitivity when the ˜t–˜χ 0 1mass diﬀerence becomes smaller than∼40 GeV, because of the /negationslashETrequirement applied to reduce the otherwise overwhelming QCD background, so thatthe LEP constraints remain relevant, although restricted tom ˜t<100 GeV. Similar searches were performed for sbottom pair produc- tion [26,29], with ˜b→b˜χ0 1. The sensitivity extends to higher masses than in the stop case because heavy-ﬂavor tagging ismore eﬃcient for bthan for cjets. The lower ˜bmass limit set by DØ reaches 222 GeV for m ˜χ0 1<60 GeV. The CDF collaboration investigated the conﬁguration where gluinos arelighter than all squark species except for the sbottom, thus decaying according to ˜ g→b˜b, followed by ˜b→b˜χ 0 1. The ﬁnal state consists of four bjets with /negationslashET. Gluino and sbottom mass lower limits reaching 280 and 240 GeV, respectively, were ob-tained for m ˜χ0 1= 60 GeV, based on an integrated luminosity of 156 pb−1[30]. A search for stop pair production followed by ˜t→b/lscript˜νdecays was also performed by DØ, based on 400 pb−1, to address the parameter conﬁgurations lead ing to light sneutrinos. Final states with two muons or with a muon and an electron together withbjets and /negationslashETwere investigated. The largest stop mass excluded is 186 GeV for a sneutrino mass of 71 GeV [31]. /BD/BE/BF/BH /BD/BE/BF/BH/BD/BE/BF/BH /BD/BE/BF/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 (GeV)t~m60 80 100 120 140 160 (GeV)0 1χ∼m 020406080100c + moχ∼ = mt~m oχ∼ + mb + m W = Mt~mo = 56θ LEP o = 0θ LEP CDF RunI RunI∅D -1CDF RunII 295 pb -1 RunII 360 pb∅D Observed Expected DØ RunII Preliminary -1995 pb Figure 5: Region in the ( m˜t,m˜χ0 1)p l a n ee x - cluded by DØ and by earlier experiments. The solid curve corresponds to the nominal scaleand PDF choices. The yellow band represents the uncertainty associated with these choices. Color version at end of book. Finally, the possibility of a stop stable on the scale of the time needed to escape the detector was considered by the CDF collaboration [32]. The resulting R-hadron would behave as a slow moving muon, and can be discriminated from the real muonbackground by comparing its momentum and its velocity, usinga time-of-ﬂight measurement. A preliminary mass lower limitof 250 GeV was obtained, based on an integrated luminosity of1f b −1. Charginos and neutralinos: Associated chargino- neutralino production, p¯p→˜χ±˜χ0 2, proceeds via s-channel Wandt-channel squark exchange, with destructive interfer- ence. This process could provide a distinct trilepton+ /negationslashETsig- nal at the Tevatron if the branching ratios for leptonic decays(˜χ ±→/lscript±ν˜χ0 1and ˜χ0 2→/lscript+/lscript−˜χ0 1) are suﬃciently large. Since these decays are mediated by virtual vector boson or sfermionexchange, this condition will be satisﬁed if sleptons are suf-ﬁciently light. The search is nevertheless challenging because the ﬁnal state leptons carry little energy, and the production cross section is only a fraction of a picobarn. In order to reduce the impact of lepton identiﬁcation in- eﬃciencies, and also to retain some sensitivity for ﬁnal statesinvolving τs, only two leptons were required to be positively identiﬁed as electrons or muons, while for the third leptononly an isolated charged track requirement was imposed. In addition, searches were perform ed for same sign leptons since in that case SM backgrounds from Z/γ ∗production are much smaller. Series of analysis criteria involving requirements onthe lepton and third track isolation, on the amount of /negationslashET,a n d on the absence of energetic jets were applied. No signiﬁcant excess over SM background expectation was observed by DØ [33] or CDF [34], based on 320 pb−1and 1.1 fb−1, respectively. These results were interpreted within slightly modiﬁed versions of mSUGRA. In the case of CDF, m0 was set equal to 70 GeV, while for DØ m0was adjusted for every value of m1/2such that the slepton masses are just above m˜χ0 2(this conﬁguration is denoted “3l-max”). In practice, the CDF and DØ prescriptions favor two- and three-body decays,respectively. Both collaborations set tan β=3a n d µ>0, and adjust A 0so that there is no mixing in the stau sector. The chargino mass limit obtained by CDF under these conditions is 129 GeV. A recent update from DØ [35], based on 0.9 to 1.7 fb−1, depending on the channel, provides a preliminary chargino mass lower limit of 145 GeV, as shown in Fig. 6. Forlarge values of m 0, the leptonic branching ratios are reduced, so that the current searches do not have sensitivity beyond theLEP limit of 103 GeV. Chargino Mass (GeV)100 110 120 130 140 150 160 BR(3l) (pb)×) 20χ∼ 1±χ∼(σ 00.10.20.30.40.5) 20χ∼)>M(l~); M( 10χ∼2M(≈) 20χ∼M(≈) 1±χ∼M( >0, no slepton mixingµ=3, βtan-1DØ Run II Preliminary, 0.9-1.7 fb LEP3l-maxheavy-squarks 0large-mObserved Limit Expected Limit Chargino Mass (GeV)100 110 120 130 140 150 160 BR(3l) (pb)×) 20χ∼ 1±χ∼(σ 00.10.20.30.40.5 Figure 6: Upper limit from DØ on the prod- uct of cross section times branching ratio into three leptons for the associated ˜ χ±˜χ0 2produc- tion at the Tevatron. The “3l-max” theoreticalcurve corresponds to the hypotheses detailed inthe text. Color version at end of book. R-parity violation: A whole new phenomenology opens up ifR-parity is not assumed to be conserved. The searches can be divided into two classes. First, R-parity conserving pair production of SUSY particles has been considered, with R-parity violation appearing only in the LSP decay at the end of the decay chains. The case of gaugino pair production, with a lepton-number violating coupling of the λtype in the neutralino LSP decay, has been extensively studied. Four charged leptons are expected in theﬁnal state, with ﬂavors depending on the generation indicesin the λ ijkcoupling, and there is also some /negationslashETfrom the two neutrinos. Searches have been performed by CDF [36] andDØ [37] in the cases of λ 121andλ122couplings, and by DØ /BD/BE/BF/BI /BD/BE/BF/BI/BD/BE/BF/BI /BD/BE/BF/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 i nt h ec a s eo fa λ133coupling for which τs appear in the ﬁnal state. The chargino mass lower limits obtained by DØ in themSUGRA framework with m 0=1T e V ,t a n β=5 ,a n d µ>0 are 231, 229, and 166 GeV for the λ121,λ122,a n dλ133couplings, respectively, based on 360 pb−1. The CDF collaboration also searched for stop pair produc- tion, with ˜t→bτdecays mediated by a λ/prime 333coupling [38]. No such signal was observed in the topology where one τdecays into an electron or a muon and the other into hadrons, anda stop mass lower limit of 151 GeV was derived, based on322 pb −1. The DØ collaboration investigated the case of pair produc- tion of a neutralino LSP with a mass of a few GeV, followed by ˜χ0 1→µ+µ−νdecays via a λi22coupling [39]. The values of the coupling considered were such that the ˜ χ0 1is long-lived, and the search was therefore directed toward dimuon verticesdisplaced from the main interaction vertex. This search wasmotivated by anomalous dimuon events observed by the NuTeVcollaboration in a neutrino experiment [40]. With no signalobserved by DØ, such an explanation for those events has been ruled out. Second, resonant slepton production could occur via a λ /prime i11 R-parity violating coupling. The case of a λ/prime 211coupling was considered by DØ [41], with R-parity conserving decays of the resonantly produced slepton (˜ µ→˜χ0 iµand ˜νµ→˜χ±µ). The violation of R-parity is again manifest in the decay of the neutralino LSP into a muon or a neutrino + two jets. No excess over background was observed, and an exclusion domain was placed in the ( m˜µ,λ/prime 211) plane, the production cross section now depending on the value of λ/prime 211.F o r λ/prime 211=0.1, a smuon mass lower limit of 363 GeV is obtained in mSUGRA with tan β=5 , A0=0a n d µ<0, based on 380 pb−1. Resonant sneutrino production was also investigated by the CDF collaboration in the case where the sneutrino decays viaaλtype coupling, hence diﬀerent from the coupling involved in the production. The decay channels considered were ee,µµ, ττandeµ. Sneutrino mass limits were derived, dependent on the product of the λ /primeandλcouplings considered [42]. Other non-canonical scenarios: As discussed earlier, a neutralino or stau NLSP is expected in GMSB. SUSY particlepair production, with cascade decays to a ˜ χ 0 1NLSP followed by ˜χ0 1→γ˜Ghas been investigated by both CDF and DØ through inclusive searches for d iphoton ﬁnal states with large /negationslashET. Backgrounds from photon misidentiﬁcation or from fake /negationslashETwere determined from data, and no signiﬁcant excess of events was observed. The two collaborations combined theirpublished results [43], based on 200–260 pb −1,t os e ta chargino mass lower limit of 209 GeV in a benchmark GMSBmodel known as the “Snowmass slope SPS 8” [44]. (Thismodel has one parameter, the eﬀective SUSY-breaking scale Λ, withN 5= 1 messenger, a messenger mass of 2 Λ,t a nβ=1 5 andµ>0.) A recent preliminary result from DØ, based on 1.1 fb−1, increased the chargino mass limit to 231 GeV [45].The additional possibility of non-prompt ˜ χ0 1decays was considered by CDF, taking advantage of the timing informa-tion provided by their calorimeter [46]. No signal of delayed photons was observed in 570 pb −1, and an excluded domain in the (m˜χ0 1,τ˜χ0 1) plane was derived, where τ˜χ0 1is the ˜ χ0 1lifetime, extending out to 101 GeV for τ˜χ0 1=5n s . The case of a long-lived stau NLSP was also investigated. Pair production would resemble a pair of slow-moving muons.The timing information of their muon system was used by DØ,and no excess of such anomalously slow muons was observedin 390 pb −1[47]. However, the sensitivity of the search is not yet suﬃcient to set a stau mass lower limit. Long-lived charginos as in AMSB would lead to the same signature. Thelarger production cross section allowed a preliminary lower limitof 174 GeV to be set on the mass of such long-lived gaugino-likecharginos. Within the recently proposed model of split SUSY, gluinos are expected to acquire a substant ial lifetime. After hadroniza- tion into a R-hadron, such a long-lived gluino produced in ap¯pcollision could come to rest in a calorimeter, and decay during a later bunch crossing than that during which it was pro-duced [48]. The main decay mode is expected to be ˜ g→g˜χ 0 1, with some competition from ˜ g→q¯q˜χ0 1. Such a late gluino decay would appear as a jet not pointing toward the detectorcenter in an otherwise empty event. Such a possibility was considered by the DØ collabora tion. The main backgrounds, coming from showering cosmic muons and from muons belong-ing to the beam halo, were estimated from data, and no excessof such a topology was observed. Based on an integrated lumi-nosity of 410 pb −1, limits were set on the mass of such a gluino, with some dependence on the lifetime, the decay branchingratio, the ˜ χ 0 1mass, and the probability for a neutral R-hadron to convert into a charged one in the calorimeter [49]. For instance, for a lifetime smaller t han three hours, a neutralino mass of 50 GeV, a conversion cross section of 3 mb, and a 100%branching ratio into g˜χ 0 1, a mass limit of 270 GeV was obtained. II.8. Conclusion: The masses of SUSY particles other than the gluino and the LSP have been constrained at LEP to belarger than ∼100 GeV, essentially independent of any speciﬁc model. Within the MSSM with uniﬁcation of gaugino andsfermion masses, an indirect lower limit of 47 GeV has been set by the LEP experiments for the mass of a neutralino LSP. The mass reach at the Tevatron is much larger than at LEP, but theresults need to be interpreted in the context of speciﬁc models.B a s e do na ni n t e g r a t e dl u m i n o s i t yo f1f b −1, the current squark and gluino mass lower limits are 375 and 289 GeV, respectively,within the mSUGRA framework at low tan β.I t i s e x p e c t e d that 6–7 fb −1will be accumulated at the Tevatron by 2009, and that the LHC will begin operation in the course of 2008, which will open a whole new window for SUSY searches. References 1. M. Drees and G. Gerbier, Dark matter , in this volume of The Review of Particle Physics. /BD/BE/BF/BJ /BD/BE/BF/BJ/BD/BE/BF/BJ /BD/BE/BF/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 2. Y. Kwon and G. 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Lett. 99, 131801 (2007). /CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/C1/BV /C5/C7/BW/BX/C4/BT/CB/CB/CD/C5/C8/CC/C1/C7/C6/CB /CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/C1/BV /C5/C7/BW/BX/C4/BT/CB/CB/CD/C5/C8/CC/C1/C7/C6/CB/CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/C1/BV /C5/C7/BW/BX/C4/BT/CB/CB/CD/C5/C8/CC/C1/C7/C6/CB /CB/CD/C8/BX/CA/CB/CH/C5/C5/BX/CC/CA/C1/BV /C5/C7/BW/BX/C4/BT/CB/CB/CD/C5/C8/CC/C1/C7/C6/CB/CC/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D3/CU /D4/CP /D6/D8/CX/CR/D0/CT /D1/CP/D7/D7/CT/D7 /DB/CX/D8/CW/CX/D2 /CP /D1/CP/D7/D7 /D6/CP/D2/CV/CT /B4 /D1/BD /B8 /D1/BE /B5/DB /CX /D0 /D0 /CQ /CT/CS/CT/D2/D3/D8/CT/CS /DB/CX/D8/CW /D8/CW/CT /D2/D3/D8/CP/D8/CX/D3/D2 /CK/D2/D3/D2/CT /D1/BD− /D1/BE Ꜽ /CX/D2 /D8/CW/CT /CE /BT/C4/CD/BX /CR/D3/D0/D9/D1/D2 /D3/CU /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /C4/CX/D7/D8/CX/D2/CV/D7/BA Most of the results shown below, unless stated otherwise, are based on the Minimal Supersymmetric Standard Model(MSSM), as described in the Note on Supersymmetry. Unless otherwise indicated, this includes the assumption of common gaugino and scalar masses at the scale of Grand Uniﬁcation(GUT), and use of the resulting relations in the spectrum anddecay branching ratios. It is also assumed that R-parity ( R)i s conserved. Unless otherwise indi cated, the results also assume that: 1) The /tildewideχ 0 1is the lighest supersymmetric particle (LSP) 2)m/tildewidefL=m/tildewidefR,w h e r e /tildewidefL,Rrefer to the scalar partners of left- and right-handed fermions. Limits involving diﬀerent assumptions are identiﬁed in the Comments or in the Footnotes. We summarize here the nota-tions used in this Chapter to characterize some of the most /BD/BE/BF/BK /BD/BE/BF/BK/BD/BE/BF/BK /BD/BE/BF/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 common deviations from the MSSM (for further details, see the Note on Supersymmetry). Theories with R-parity violation ( /negationslashR) are characterized by a superpotential of the form: λijkLiLjec k+λ/prime ijkLiQjdck+ λ/prime/primeijkuc idcjdc k,w h e r e i, j, k are generation indices. The presence of any of these couplings is often identiﬁed in the followingby the symbols LL E,LQ D,a n d U D D. Mass limits in the presence of /negationslashRwill often refer to “direct” and “indirect” de- cays. Direct refers to /negationslashRdecays of the particle in consideration. Indirect refers to cases where /negationslashRappears in the decays of the LSP. In several models, most notabl y in theories with so-called Gauge Mediated Supersymmetry Breaking (GMSB), the grav-itino (/tildewideG) is the LSP. It is usually much lighter than any other massive particle in the spectrum, and m/tildewide Gis then neglected in all decay processes involving gravitinos. In these scenarios, particles other than the neutralino are sometimes considered as the next-to-lighest supersymmetric particle (NLSP), and areassumed to decay to their even- Rpartner plus /tildewideG. If the lifetime is short enough for the decay to take place within the detector, /tildewideGis assumed to be undetected and to give rise to missing energy ( /negationslashE) or missing transverse energy ( /negationslashE T) signatures. When needed, speciﬁc assumptions on the eigenstate con- tent of /tildewideχ0and/tildewideχ±states are indicated, using the notation /tildewideγ (photino), /tildewideH(higgsino), /tildewiderW(wino), and /tildewideZ(zino) to signal that the limit of pure states was used. The terms gaugino is alsoused, to generically indicate wino-like charginos and zino-likeneutralinos. /tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /tildewideχ /BC/BD /CX/D7 /D3/CU/D8/CT/D2 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D8/CW/CT /D0/CX/CV/CW/D8/CT/D7/D8 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT /B4/C4/CB/C8/B5/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /tildewideχ /BC/BE /B8/tildewideχ /BC/BF /B8/tildewideχ /BC/BG /D7/CT/CR/D8/CX/D3/D2 /CQ /CT/D0/D3 /DB/BA/CF /CT /CW/CP/DA/CT /CS/CX/DA/CX/CS/CT/CS /D8/CW/CT /tildewideχ /BC/BD /D0/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB /CX/D2/D8/D3 /AC/DA/CT /D7/CT/CR/D8/CX/D3/D2/D7/BM/BD/B5 /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /B8/BE/B5 /BU/D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CU/D6/D3/D1 /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6 /D7/CT/CP /D6/CR/CW/CT/D7/B8/BF/B5 /BU/D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CT/D0/CP/D7/D8/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CU/D6/D3/D1 /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6 /D7/CT/CP /D6/CR/CW/CT/D7/B8/BG/B5 /C7/D8/CW/CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CU/D6/D3/D1 /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/DD /B8/CP /D2 /CS/BH/B5 /BU/D3/D9/D2/CS/D7 /D3/D2 /D9/D2/D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /BA /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6/D0 /CX /D1 /CX /D8 /D7 /CU /D3 /D6 /D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6/D0 /CX /D1 /CX /D8 /D7 /CU /D3 /D6 /D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6/D7 /D8 /CP /CQ /D0 /CT /tildewideχ /BC/BD /BT/CR/CR/CT/D0/CT/D6/CP/D8/D3 /D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6/D7 /D8 /CP /CQ /D0 /CT /tildewideχ /BC/BD /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CT /D7/D4 /CT/CR/D8/D6/CP/B8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/D6/CP/D8/CT/D7/B8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/B8 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP/D7 /CT/DA/CP/D0/D9/CP/D8/CT/CS /CX/D2 /D8/CW/CT /C5/CB/CB/C5/B8 /DB/CX/D8/CW/CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CU/CT/D6/D1/CX/D3/D2 /D1/CP/D7/D7 /D9/D2/CX/AC/CR/CP/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/BA /CC/CW/CT/D7/CT /D4/CP/D4 /CT/D6/D7/CV/CT/D2/CT/D6/CP/D0/D0/DD /D7/D8/D9/CS/DD /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewideχ /BC/CX/tildewideχ /BC/CY /B4 /CX≥ /BD/B8 /CY≥ /BE/B5/B8/tildewideχ /B7/BD/tildewideχ−/BD /B8 /CP/D2/CS /B4/CX/D2 /D8/CW/CT/CR/CP/D7/CT /D3/CU 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/BI/D4/CQ /CP/D2/CS /D3 /CR/CR/D9/D6/D7 /CP/D8 /D1χ/similarequal /BJ/BC /BZ/CT/CE/BA /BI/BT/C3/BX/CA/C1/BU /BC/BH /CX/D7 /CX/D2/CR/D3/D1/D4/CP/D8/CX/CQ/D0/CT /DB/CX/D8/CW /D8/CW/CT /BW /BT/C5/BT /D1/D3/D7/D8 /D0/CX/CZ /CT/D0/DD /DA/CP/D0/D9/CT/BA /CC/CW/CT /D7/D8/D6/D3/D2/CV/CT/D7/D8 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/CX/D7 /BG× /BD/BC− /BJ/D4/CQ /CP/D2/CS /D3 /CR/CR/D9/D6/D7 /CP/D8 /D1χ/similarequal /BI/BC /BZ/CT/CE/BA/BJ/CC/CW/CT /D7/D8/D6/D3/D2/CV/CT/D7/D8 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /CP/D0/D7/D3 /CR/D0/D3/D7/CT /D8/D3 /BD . /BC× /BD/BC− /BI/D4/CQ /CP/D2/CS /D3 /CR/CR/D9/D6/D7 /CP/D8 /D1χ/similarequal /BJ/BC /BZ/CT/CE/BA/BU/BX/C6/C7/C1/CC /BC/BI /CR/D0/CP/CX/D1 /D8/CW/CP/D8 /D8/CW/CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D4 /D3 /DB /CT/D6 /D3/CU /CI/BX/C8/C4/C1/C6/B9/C1 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /B4/BT/C4/C6/BX/CA /BC/BH /BT /B5/CX/D7 /D2/D3/D8 /D6/CT/D0/CX/CP/CQ/D0/CT /CT/D2/D3/D9/CV/CW /D8/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /CQ /CT/D8/D8/CT/D6 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/CS/D9/D0/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CF/C1/C5/C8 /D7/CX/CV/D2/CP/D0/BA /CC/CW/CT /CS/CP/D8/CP /CP /D6/CT /CR/D3/D2/D7/CX/D7/B9/D8/CT/D2/D8/B8 /CU/D3 /D6 /D8/CW/CT /D4/CP /D6/D8/CX/CR/D9/D0/CP /D6 /D1/D3 /CS/CT/D0 /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS /D8/CW/CT/D6/CT/B8 /DB/CX/D8/CW /D1/CG /BC /BP/BH/BL /B7/BF /BI − /BD/BL /BZ/CT/CE /CP/D2/CS/D7/D4/CX/D2/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /B4/BD . /BC /B7/BC. /BD − /BC. /BG /B5× /BD/BC− /BH/D4/CQ /B4/BD σ /CT/D6/D6/D3 /D6/D7/B5/BA /C7/D8/CW/CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CU/D6/D3/D1 /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/DD /C7/D8/CW/CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CU/D6/D3/D1 /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/D7 /CP/D2/CS /CR/D3/D7/D1/D3/D0/D3/CV/DD /C7/D8/CW/CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /tildewideχ /BC/BD /CU/D6/D3/D1 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/C5/CP/D2/DD/D3/CU /D8/CW/CT/D7/CT /D4/CP/D4 /CT/D6/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT /C4/BX/C8 /CP/D2/CS/BB/D3 /D6 /D3/D8/CW/CT/D6 /CQ /D3/D9/D2/CS/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG/BI /BZ/CT/CE> /BG/BI /BZ/CT/CE> /BG/BI /BZ/CT/CE> /BG/BI /BZ/CT/CE /BD/BX/C4/C4/C1/CB /BC/BC /CA/CE/CD/BX ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BI/BZ/CT /CE /BE, /BF/BU/BX/C4/BT/C6/BZ/BX/CA /BC/BG /CC/C0/BX/C7/BG/BX/C4/C4/C1/CB /BC/BG /BU /BV/C7/CB/C5/BH/C8/C1/BX/CA/BV/BX /BC/BG /BT /BV/C7/CB/C5/BI/BU/BT/BX/CA /BC/BF /BV/C7/CB/C5 > /BI/BZ/CT /CE /BE/BU/C7/CC/CC/C1/C6/C7 /BC/BF /BV/C7/CB/C5/BI/BV/C0/BT /CC/CC/C7/C8 /BT/BW/BA/BA/BA /BC/BF /BV/C7/CB/C5/BJ/BX/C4/C4/C1/CB /BC/BF /BV/C7/CB/C5/BK/BX/C4/C4/C1/CB /BC/BF /BU /BV/C7/CB/C5/BI/BX/C4/C4/C1/CB /BC/BF /BV /BV/C7/CB/C5 > /BD/BK /BZ/CT/CE /BE/C0/C7/C7/C8/BX/CA /BC/BF /BV/C7/CB/C5 Ꜳχ /BP/BC. /BC/BH/DF /BC. /BF/BI/C4/BT/C0/BT/C6/BT/CB /BC/BF /BV/C7/CB/C5/BL/BU/BT/BX/CA /BC/BE /BV/C7/CB/C5/BD/BC/BX/C4/C4/C1/CB /BC/BE /BV/C7/CB/C5/BD/BD/C4/BT/C0/BT/C6/BT/CB /BC/BE /BV/C7/CB/C5/BD/BE/BU/BT/CA/BZ/BX/CA /BC/BD /BV /BV/C7/CB/C5/BL/BW/C2/C7/CD/BT/BW/C1 /BC/BD /BV/C7/CB/C5/BD/BF/BX/C4/C4/C1/CB /BC/BD /BU /BV/C7/CB/C5/BL/CA/C7/CB/CI/C3 /C7 /CF/CB/C3/C1 /BC/BD /BV/C7/CB/C5/BJ/BU/C7/BX/C0/C5 /BC/BC /BU /BV/C7/CB/C5/BD/BG/BY/BX/C6/BZ /BC/BC /BV/C7/CB/C5/BD/BH/C4/BT/C0/BT/C6/BT/CB /BC/BC /BV/C7/CB/C5 < /BI/BC/BC /BZ/CT/CE /BD/BI/BX/C4/C4/C1/CB /BL/BK /BU /BV/C7/CB/C5/BD/BJ/BX/BW/CB/C2/C7 /BL/BJ /BV/C7/CB/C5 /BV/D3/B9/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/BD/BK/BU/BT/BX/CA /BL/BI /BV/C7/CB/C5/BD/BL/BU/BX/CA/BX/CI/C1/C6/CB/C3/CH /BL/BH /BV/C7/CB/C5 /BE/BC/BY /BT/C4/C3 /BL/BH /BV/C7/CB/C5 /BV/C8 /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /D4/CW/CP/D7/CT/D7/BE/BD/BW/CA/BX/BX/CB /BL/BF /BV/C7/CB/C5 /C5/CX/D2/CX/D1/CP/D0 /D7/D9/D4 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/C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BF/BC/C5/CP/D7/D7 /D3/CU /D8/CW/CT /CQ/CX/D2/D3 /B4/BP/C4/CB/C8/B5 /CX/D7 /D0/CX/D1/CX/D8/CT/CS /D8/D3 /D1/tildewide/BU/lessorsimilar /BH/BH/BC /BZ/CT/CE/BA /C5/CP/D7/D7 /D3/CU /D8/CW/CT /CW/CX/CV/CV/D7/CX/D2/D3 /B4/BP/C4/CB/C8/B5/CX/D7 /D0/CX/D1/CX/D8/CT/CS /D8/D3 /D1/tildewide/C0/lessorsimilar /BF. /BE/CC /CT/CE/BA/BF/BD/C3/CA/BT /CD/CB/CB /BK/BF /AC/D2/CS/D7 /D1/tildewideγ /D2/D3/D8 /BF/BC /CT/CE /D8/D3 /BE/BA/BH /BZ/CT/CE/BA /C3/CA/BT /CD /CB /CB/BK /BF/D8 /CP /CZ /CT/D7 /CX/D2/D8/D3 /CP/CR/CR/D3/D9/D2/D8 /D8/CW/CT /CV/D6/CP/DA/CX/D8/CX/D2/D3/CS/CT/CR/CP /DD /BA /BY/CX/D2/CS /D8/CW/CP/D8 /D0/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D7/D8/D6/D3/D2/CV/D0/DD /D3/D2 /D6/CT/CW/CT/CP/D8/CT/CS /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT/BA /BY /D3 /D6 /CT/DC/CP/D1/D4/D0/CT /CP /D2/CT/DB/CP/D0/D0/D3 /DB /CT/CS /D6/CT/CV/CX/D3/D2 /D1/tildewideγ /BP /BG/DF/BE/BC /C5/CT/CE /CT/DC/CX/D7/D8/D7 /CX/CU /D1/CV/D6/CP/DA/CX/D8/CX/D2/D3< /BG/BC /CC /CT/CE/BA /CB/CT/CT /AC/CV/D9/D6/CT /BE/BA /CD/D2/D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /CD/D2/D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /CD/D2/D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /CD/D2/D7/D8/CP/CQ/D0/CT /tildewideχ /BC/BD /B4/C4/CX/CV/CW/D8/CT/D7/D8 /C6/CT/D9/D8/D6/CP/D0/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D6/CT/D7/D9/D0/D8/D7 /CX/D2 /D8/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CT /D7/D4 /CT/CR/D8/D6/CP /CP/D2/CS /D4 /D6/D3/B9/CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CP/D7 /CT/DA/CP/D0/D9/CP/D8/CT/CS /CX/D2 /D8/CW/CT /C5/CB/CB/C5/BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D8/CW/CT/CV/D3/D0/CS/D7/D8/CX/D2/D3 /D3 /D6 /CV/D6/CP/DA/CX/D8/CX/D2/D3 /D1/CP/D7/D7 /D1/tildewide/BZ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CP/D0/D0/D3/D8/CW/CT/D6 /D1/CP/D7/D7/CT/D7/BA /C1/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV/B8/tildewide/BZ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D9/D2/CS/CT/D8/CT/CR/D8/CT/CS /CP/D2/CS /D8/D3 /CV/CX/DA/CT/D6/CX/D7/CT /D8/D3 /CP /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /B4 /negationslashE /B5 /D7/CX/CV/D2/CP/D8/D9/D6/CT/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BE/BH /BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BY /BW/BC /D4 /D4→/tildewideχ/tildewideχ /B8/tildewideχ /BP/tildewideχ /BC/BE /B8/tildewideχ±/BD /B8/tildewideχ /BC/BD→γ/tildewide/BZ /B8/BZ/C5/CB/BU /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C0 /BV/BW/BY /negationslashR /B8 /C4/C4 /BX /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C8 /BV/BW/BY /tildewideχ /BC/BD→γ/tildewide/BZ /B8 /BZ/C5/CB/BU /BG/BT/BU/BT/CI/C7 /CE /BC/BI /BW /BW/BC /negationslashR /B8 /C4/C4 /BX /BH/BT/BU/BT/CI/C7 /CE /BC/BI /C8 /BW/BC /negationslashR /B8λ/BD/BE/BE > /BL/BI. /BK /BL/BH /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /BU /C7/C8 /BT/C4 /CT /B7/CT−→/tildewide/BU/tildewide/BU /B8/B4/tildewide/BU→/tildewide/BZγ /B5 > /BD/BC/BK /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BH /BT /BW/BC /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/BT/CI/C7 /CE/BC /BK /BY/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→/tildewide/BZ/tildewideχ /BC/BD /B8/B4/tildewideχ /BC/BD→/tildewide/BZγ /B5 > /BL/BI /BL/BH /BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→/tildewide/BU/tildewide/BU /B8/B4/tildewide/BU→/tildewide/BZγ /B5 > /BL/BF /BL/BH /BD/BC/BT /BV/C7/CB/CC /BT /BC/BH /BX /BV/BW/BY /D4 /D4→/tildewideχ/tildewideχ /B8/tildewideχ /BP/tildewideχ /BC/BE /B8/tildewideχ±/BD /B8/tildewideχ /BC/BD→γ/tildewide/BZ /B8/BZ/C5/CB/BU/BD/BD/BT/C3/CC /BT/CB /BC/BH /C0/BD /CT±/D4→ /D5/tildewideχ /BC/BD /B8/tildewideχ /BC/BD→γ/tildewide/BZ /B8/BZ/C5/CB/BU/B7 /negationslashR /C4/C9 /BW/BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C6 /C7/C8 /BT/C4 /CT /B7/CT−→γγ/negationslashE > /BI/BI /BL/BH /BD/BF, /BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C0 /BW/C4/C8/C0 /BT/C5/CB/BU/B8 µ> /BC > /BF/BK. /BC /BL/BH /BD/BH, /BD/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B4 /CD /BW /BW /B5/BD/BJ/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→/tildewide/BZ/tildewideχ /BC/BD /B8/tildewideχ /BC/BD→/tildewide/BZγ > /BL/BL. /BH /BL/BH /BD/BK/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→/tildewide/BU/tildewide/BU /B8/B4/tildewide/BU→/tildewide/BZγ /B5 > /BK/BL /BD/BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B8 /BZ/C5/CB/BU/B8/D1 /B4/tildewide/BZ /B5< /BD/CT/CE/BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→/tildewide/BU/tildewide/BU /B8/B4/tildewide/BU→γ/tildewide/BZ /B5/BE/BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→/tildewide/BZ/tildewideχ /BC/BD /B8/B4/tildewideχ /BC/BD→/tildewide/BZγ /B5 > /BF/BL. /BL /BL/BH /BE/BE/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /negationslashR /B8 /C5/CB/CD/BZ/CA/BT > /BL/BE /BL/BH /BE/BF/C0/BX/C1/CB/CC/BX/CA /BC/BE /CA /BT/C4/BX/C8 /D7/CW/D3 /D6/D8 /D0/CX/CU/CT/D8/CX/D1/CT > /BH/BG /BL/BH /BE/BF/C0/BX/C1/CB/CC/BX/CA /BC/BE /CA /BT/C4/BX/C8 /CP/D2/DD /D0/CX/CU/CT/D8/CX/D1/CT > /BK/BH /BL/BH /BE/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B8 /BZ/C5/CB/BU/B8 /D8/CP/D2 β /BP/BE > /BJ/BI /BL/BH /BE/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B8 /BZ/C5/CB/BU/B8 /D8/CP/D2 β /BP/BE/BC > /BF/BE. /BH /BL/BH /BE/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C4/BF /negationslashR /B8 /CP/D0/D0 /D1/BC /B8/BC. /BJ≤ /D8/CP/D2β≤ /BG/BC/BE/BI/BT/BW /BT/C5/CB /BC/BD /C6/CC/BX/CE /tildewideχ /BC→µµν /B8/negationslashR /B8 /C4/C4 /BX > /BE/BL /BL/BH /BE/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /CC /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B8/negationslashR /B8 /D1/BC /BP/BH/BC/BC /BZ/CT/CE/B8/D8/CP/D2β> /BD. /BE/BE/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /C4/BF /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BV/C0/BT/CA/BW /BC/BG /BX > /BK/BK. /BE /BL/BH /BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /C4/BF /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BV/C0/BT/CA/BW /BC/BG /BX > /BE/BL /BL/BH /BF/BC/BU/BT/CA/BT /CC/BX /BL/BL /BX /BT/C4/BX/C8 /negationslashR /B8 /C4/C9 /BW /B8 /D8/CP/D2β /BP/BD. /BG/BD/B8 /D1/BC /BP/BH/BC/BC /BZ/CT/CE/BF/BD/BT/BU/CA/BX/CD /BL/BK /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B4/tildewideχ /BC/BD→γ/tildewide/BZ /B5 > /BE/BF /BL/BH /BF/BE/BU/BT/CA/BT /CC/BX /BL/BK /CB /BT/C4/BX/C8 /negationslashR /B8 /C4/C4 /BX/BF/BF/BX/C4/C4/C1/CB /BL/BJ /CC/C0/BX/C7 /CT /B7/CT−→/tildewideχ /BC/BD/tildewideχ /BC/BD /B8/tildewideχ /BC/BD→γ/tildewide/BZ/BF/BG/BV/BT/BU/C1/BU/BU/C7 /BK/BD /BV/C7/CB/C5/BD/BT/BU/BT/CI/C7 /CE/BC /BK /BY /D0/D3 /D3/CZ /CT/CS /CX/D2 /BD/BA/BD /CU/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CU/D3 /D6 /CS/CX/D4/CW/D3/D8/D3/D2 /CT/DA/CT/D2/D8/D7/DB/CX/D8/CW /D0/CP /D6/CV/CT/negationslashET /BA /CC/CW/CT/DD /D1/CP /DD/D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewideχ±/CX/D2 /D4/CP/CX/D6/D7 /D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS/D8/D3 /CP/tildewideχ /BC/BE /B8/CS /CT /CR /CP /DD/CX/D2/CV /D8/D3 /CP /tildewideχ /BC/BD /DB/CW/CX/CR/CW /CX/D8/D7/CT/D0/CU /CS/CT/CR/CP /DD/D7 /D4 /D6/D3/D1/D4/D8/D0/DD /CX/D2 /BZ/C5/CB/BU /D8/D3 /tildewideχ /BC/BD→γ/tildewide/BZ /BA /C6/D3/D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /BT /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS/D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /CB/CD/CB/CH /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /D8/CW/CT /BZ/C5/CB/BU /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CU/D3 /D6 /C5 /BP /BE/A3/B8 /C6 /BP /BD/B8 /D8/CP/D2 β /BP/BD/BH /CP/D2/CS µ> /BC/B8 /D7/CT/CT /BY/CX/CV/D9/D6/CT /BE/BA /C1/D8 /CP/D0/D7/D3 /CT/DC/CR/D0/D9/CS/CT/D7 /A3 < /BL/BD/BA/BH /CC /CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU/BT/BU/BT/CI/C7 /CE/BC /BH /BT /BA /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C0 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BF/BG/BI /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CU/D3 /D6/CT /DA /CT /D2 /D8 /D7/DB/CX/D8/CW /CP/D8 /D0/CT/CP/D7/D8 /D8/CW/D6/CT/CT /D0/CT/D4/D8/D3/D2/D7 /B4 /CT /D3 /D6µ /B5 /CU/D6/D3/D1 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU/tildewideχ /BC/BD /DA/CX/CP /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7/CP /D6/CT /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CW/DD/D4 /D3/D8/CW/CT/D7/CX/D7 /D3/CU /D2/D3 /D7/CX/CV/D2/CP/D0/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT/CT/DC/D8/D6/CP/CR/D8/CT/CS /CP/D2/CS /CP /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D1/CB/CD/BZ/CA/BT /D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /tildewideχ /BC/BD /CP/D2/CS /tildewideχ±/BD /B8 /D7/CT/CT /CT/BA/CV/BA /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CP/D2/CS /CC /CP/CQ/BA /C1 /C1/BA /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C8 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BH/BJ/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7/D8/CW/CP/D8 /CR/D3/D2/D8/CP/CX/D2 /CP /D8/CX/D1/CT/B9/CS/CT/D0/CP /DD /CT/CS /D4/CW/D3/D8/D3/D2/B8 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CY/CT/D8/B8 /CP/D2/CS /D0/CP /D6/CV/CT/negationslashET /BA /CC/CW/CT /D8/CX/D1/CT/B9/D3/CU/B9/CP /D6/D6/CX/DA/CP/D0/CX/D7 /D1/CT/CP/D7/D9/D6/CT/CS /CU/D3 /D6 /CT/CP/CR/CW /CT/D0/CT/CR/D8/D6/D3/D1/CP/CV/D2/CT/D8/CX/CR /D8/D3 /DB /CT/D6 /DB/CX/D8/CW /CP /D6/CT/D7/D3/D0/D9/D8/CX/D3/D2 /D3/CU /BC/BA/BI/BG /D2/D7 /B4/CX/CU /D8/CW/CT /CR/D3 /D6/D6/CT/CR/D8/DA/CT/D6/D8/CT/DC /CX/D7 /D9/D7/CT/CS/B5/BA /CC/CW/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D3/CQ/D7/CT/D6/DA/CT/CS /CT/DA/CT/D2/D8/D7 /CX/D2 /D8/CW/CT /D7/CX/CV/D2/CP/D0 /D6/CT/CV/CX/D3/D2 /CX/D7 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW/D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/D7/D8/CX/D1/CP/D8/CX/D3/D2/BA /BT/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2/D3/CU /D8/CW/CT/tildewideχ /BC/BD /D1/CP/D7/D7 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT/B8 /D7/CW/D3 /DB/D2 /CX/D2 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE/BA /CC/CW/CT /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /DB/CX/D8/CW /D8/CW/CT /C6/C4/C7 /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /BZ/C5/CB/BU /DD/CX/CT/D0/CS/D7 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D3/CU /D8/CW/CT /tildewideχ /BC/BD /D1/CP/D7/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /CX/D8/D7 /D0/CX/CU/CT/D8/CX/D1/CT/B8 /D7/CT/CT/BY/CX/CV/BA /BF/BA /BG/BT/BU/BT/CI/C7 /CE/BC /BI /BW /D0/D3 /D3/CZ /CT/CS /CX/D2 /BF/BI/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/D8/CW/D6/CT/CT /D0/CT/D4/D8/D3/D2/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /D8/CW/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CR/CW/CP /D6/CV/CX/D2/D3/D7 /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7/B8 /CU/D3/D0/D0/D3 /DB /CT/CS/CQ /DD/negationslashR /CS/CT/CR/CP /DD/D7 /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DD /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /C7/D2/CT /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 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/D6/CP/D1/CT/D8/CT/D6/D7/BA /CF/CW/CT/D2 /D7/D4 /CT/CR/CX/AC/CR /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP /D6/CT /D1/CP/CS/CT/B8 /CT/BA/CV/B8 /D8/CW/CT/D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /CX/D7 /CP /D4/D9/D6/CT /D4/CW/D3/D8/CX/D2/D3 /B4 /tildewideγ /B5/B8 /D4/D9/D6/CT /DE/B9/CX/D2/D3 /B4 /tildewide/CI /B5/B8 /D3 /D6 /D4/D9/D6/CT /D2/CT/D9/D8/D6/CP/D0 /CW/CX/CV/CV/D7/CX/D2/D3 /B4 /tildewide/C0 /BC/B5/B8 /D8/CW/CT/D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /DB/CX/D0/D0 /CQ /CT /D0/CP/CQ /CT/D0/D0/CT/CS /CP/D7 /D7/D9/CR/CW/BA/C4/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /CT/D2/CT/D6/CV/CX/CT/D7 /D9/D4 /D8/D3 /BD/BF/BI /BZ/CT/CE/B8 /CP/D7 /DB /CT/D0/D0 /CP/D7 /D3/D8/CW/CT/D6/D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CS/CX/AB/CT/D6/CT/D2/D8 /D8/CT/CR/CW/D2/CX/D5/D9/CT/D7/B8 /CP /D6/CT /D2/D3 /DB /D7/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CP/D2/CS /CW/CP/DA/CT /D2/D3/D8 /CQ /CT/CT/D2 /CX/D2/CR/D0/D9/CS/CT/CS /CX/D2/D8/CW/CX/D7 /CR/D3/D1/D4/CX/D0/CP/D8/CX/D3/D2/BA /CC/CW/CT/DD /CR/CP/D2 /CQ/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT /BD/BL/BL/BK /BX/CS/CX/D8/CX/D3/D2 /B4/CC/CW/CT /BX/D9/D6/D3/D4 /CT/CP/D2 /C8/CW/DD/D7/CX/CR/CP/D0/C2/D3/D9/D6/D2/CP/D0 /BV/BF /BV/BF/BV/BF /BV/BF/BD /B4/BD/BL/BL/BK/B5/B5 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA /A1 /D1 /BP /D1/tildewideχ /BC/BE− /D1/tildewideχ /BC/BD /BA /CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ/BK /BL/BH /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C0 /C7/C8 /BT/C4/tildewideχ /BC/BE /B8 /CP/D0/D0 /D8/CP/D2 β /B8/A1 /D1> /BH /BZ/CT/CE/B8/D1/BC> /BH/BC/BC /BZ/CT/CE/B8 /BT/BC /BP/BC > /BI/BE. /BG > /BI/BE. /BG > /BI/BE. /BG > /BI/BE. /BG/BL/BH /BE/BT/BU/CA/BX/CD /BC/BC /CF /BW/C4/C8/C0 /tildewideχ /BC/BE /B8/BD≤ /D8/CP/D2β≤ /BG/BC/B8 /CP/D0/D0 /A1 /D1 /B8/CP/D0/D0 /D1/BC > /BL/BL. /BL > /BL/BL. /BL > /BL/BL. /BL > /BL/BL. /BL/BL/BH /BE/BT/BU/CA/BX/CD /BC/BC /CF /BW/C4/C8/C0 /tildewideχ /BC/BF /B8/BD≤ /D8/CP/D2β≤ /BG/BC/B8 /CP/D0/D0 /A1 /D1 /B8/CP/D0/D0 /D1/BC > /BD/BD/BI. /BC > /BD/BD/BI. /BC > /BD/BD/BI. /BC > /BD/BD/BI. /BC/BL/BH /BE/BT/BU/CA/BX/CD /BC/BC /CF /BW/C4/C8/C0 /tildewideχ /BC/BG /B8/BD≤ /D8/CP/D2β≤ /BG/BC/B8 /CP/D0/D0 /A1 /D1 /B8/CP/D0/D0 /D1/BC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C6 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ /BC/BE/tildewideχ /BC/BE /B8/B4/tildewideχ /BC/BE→/tildewideχ /BC/BDγ /B5/BH/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→/tildewideχ /BC/BE/tildewideχ /BC/BE /B8/B4/tildewideχ /BC/BE→/tildewideχ /BC/BDγ /B5 > /BK/BC. /BC /BL/BH /BI/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideχ /BC/BE /B8/negationslashR /B8 /C5/CB/CD/BZ/CA/BT > /BD/BC/BJ. /BE /BL/BH /BI/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideχ /BC/BF /B8/negationslashR /B8 /C5/CB/CD/BZ/CA/BT/BJ/BT/BU/CA/BX/CD /BC/BD /BU /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ /BC/CX/tildewideχ /BC/CY > /BI/BK. /BC /BL/BH /BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C4/BF /tildewideχ /BC/BE /B8/negationslashR /B8/CP /D0 /D0 /D1/BC /B8/BC. /BJ≤ /D8/CP/D2β≤ /BG/BC > /BL/BL. /BC /BL/BH /BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C4/BF /tildewideχ /BC/BF /B8/negationslashR /B8/CP /D0 /D0 /D1/BC /B8/BC. /BJ≤ /D8/CP/D2β≤ /BG/BC > /BH/BC /BL/BH /BL/BT/BU/CA/BX/CD /BC/BC /CD /BW/C4/C8/C0 /tildewideχ /BC/BE /B8/negationslashR /B4 /C4/C4 /BX /B5/B8 /CP/D0/D0 /A1 /D1 /B8/BD≤ /D8/CP/D2β≤ /BF/BC/BD/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /BC/BE/tildewideχ /BC/BD /B4/tildewideχ /BC/BE→γ/tildewideχ /BC/BD /B5/BD/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /BC/BE/tildewideχ /BC/BE /B4/tildewideχ /BC/BE→γ/tildewideχ /BC/BD /B5/BD/BE/BT/BU/BU/C7/CC/CC /BL/BK /BV /BW/BC /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE > /BK/BE. /BE /BL/BH /BD/BF/BT/BU/BX /BL/BK /C2 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE > /BL/BE /BL/BH /BD/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BY /C4/BF /tildewide/C0 /BC/BE /B8 /D8/CP/D2β /BP/BD. /BG/BD/B8 /C5/BE< /BH/BC/BC /BZ/CT/CE/BD/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CE /C4/BF /CT /B7/CT−→/tildewideχ /BC/BE/tildewideχ /BC/BD, /BE/B4/tildewideχ /BC/BE→γ/tildewideχ /BC/BD /B5 > /BH/BF /BL/BH /BD/BI/BU/BT/CA/BT /CC/BX /BL/BK /C0 /BT/C4/BX/C8 /CT /B7/CT−→/tildewideγ/tildewideγ /B4/tildewideγ→γ/tildewide/C0 /BC/B5 > /BJ/BG /BL/BH /BD/BJ/BU/BT/CA/BT /CC/BX /BL/BK /C2 /BT/C4/BX/C8 /CT /B7/CT−→/tildewideγ/tildewideγ /B4/tildewideγ→γ/tildewide/C0 /BC/B5/BD/BK/BT/BU/BT /BV/C0/C1 /BL/BI /BW/BC /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE/BD/BL/BT/BU/BX /BL/BI /C3 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CR/CW/CP /D6/CV/CX/D2/D3/D7 /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /CX/D2 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/CR/D3/D4/D0/CP/D2/CP /D6 /D0/CT/D4/D8/D3/D2/D7/B7/CY/CT/D8/D7/CP/D2/CS /D1/D9/D0/D8/CX/B9/CY/CT/D8 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT /BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP/B8 /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/D2 /D0/CT/D4/D8/D3/D2/CX/CR /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1 /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CW/D3/D0/CS /CU/D3 /D6 /CP /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT/CR/D3/DA/CT/D6/CX/D2/CV /D8/CW/CT /D6/CT/CV/CX/D3/D2 /BC < /C5/BE< /BH/BC/BC/BC /BZ/CT/CE/B8 − /BD/BC/BC/BC<µ< /BD/BC/BC/BC /BZ/CT/CE /CP/D2/CS /D8/CP/D2 β /CU/D6/D3/D1 /BD /D8/D3/BG/BC/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C0 /BA/BE/BT/BU/CA/BX/CD /BC/BC /CF /CR/D3/D1/CQ/CX/D2/CT/D7 /CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE /DB/CX/D8/CW /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D0/D3 /DB /CT/D6 /CT/D2/CT/D6/CV/CX/CT/D7/BA/CC/CW/CT /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CX/D8/CW /CV/CP/D9/CV/CX/D2/D3/CP/D2/CS /D7/CU/CT/D6/D1/CX/D3/D2 /D1/CP/D7/D7 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/B8 /D9/D7/CX/D2/CV /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D2/CT/CV/CP/D8/CX/DA/CT /CS/CX/D6/CT/CR/D8/D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /CP/D2/CS /tildewideττ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B5 /CU/D6/D3/D1 /BT/BU/CA/BX/CD /BC/BD/B8/CU/D3 /D6/CR /CW /CP /D6/CV/CX/D2/D3/D7 /CU/D6/D3/D1 /BT/BU/CA/BX/CD /BC/BC /C2 /CP/D2/CS /BT/BU/CA/BX/CD /BC/BC /CC /B4/CU/D3 /D6 /CP/D0/D0 /A1 /D1/B7 /B5/B8 /CP/D2/CS /CU/D3 /D6/CR /CW /CP /D6/CV/CT/CS /D7/D0/CT/D4/D8/D3/D2/D7/CU/D6/D3/D1 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/D7/CU/CT/D6/D1/CX/D3/D2/D1/CP/D7/D7 /D9/D2/CX/AC/CR/CP/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/BA /CC/CW/CT/D7/CT /D4/CP/D4 /CT/D6/D7 /CV/CT/D2/CT/D6/CP/D0/D0/DD /D7/D8/D9/CS/DD /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewideχ /BC/BD/tildewideχ /BC/BE /B8 /tildewideχ /B7/BD/tildewideχ−/BD /CP/D2/CS /B4/CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /CW/CP/CS/D6/D3/D2/CX/CR /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B5 /tildewideχ /B7/BD/tildewideχ /BC/BE /D4/CP/CX/D6/D7/B8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D8/CW/CT /CT/AB/CT/CR/D8/D7 /D3/CU/CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /D1/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /tildewideχ±/BD /CP /D6/CT /CT/CX/D8/CW/CT/D6 /CS/CX/D6/CT/CR/D8/B8 /D3 /D6/CU /D3 /D0 /D0 /D3 /DB /CX/D2/CS/CX/D6/CT/CR/D8/D0/DD /CU/D6/D3/D1/D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D7/CT/D8 /CQ /DD /D8/CW/CT /D2/D3/D2/B9/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /tildewideχ /BC/BE /D7/D8/CP/D8/CT/D7 /D3/D2 /D8/CW/CT /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /CW/CX/CV/CV/D7/CX/D2/D3/C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /C5/BE /CP/D2/CSµ /BA /BY /D3 /D6 /CV/CT/D2/CT/D6/CX/CR /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /D0/CX/D1/CX/D8/D7/CU/D6/D3/D1 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CR/D3/CX/D2/CR/CX/CS/CT /DB/CX/D8/CW /D8/CW/CT /CW/CX/CV/CW/CT/D7/D8 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CP/D0/D0/D3 /DB /CT/CS/CQ /DD /D4/CW/CP/D7/CT/B9/D7/D4/CP/CR/CT/B8 /D2/CP/D1/CT/D0/DD /D1/tildewideχ±/BD/lessorsimilar√ s /BB/BE/BA /BT /D8 /D8/CW/CT /D8/CX/D1/CT /D3/CU /D8/CW/CX/D7 /DB/D6/CX/D8/CX/D2/CV/B8 /D4 /D6/CT/D0/CX/D1/CX/D2/CP /D6/DD /CP/D2/CS/D9/D2/D4/D9/CQ/D0/CX/D7/CW/CT/CS /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /BE/BC/BC/BC /D6/D9/D2 /D3/CU /C4/BX/C8/BE /CP/D8√ /D7 /D9/D4 /D8/D3/similarequal /BE/BC/BL /BZ/CT/CE /CV/CX/DA/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT/CP/D0 /D3 /DB /CT/D6 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /D3/CU /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BD/BC/BG /BZ/CT/CE /DA/CP/D0/CX/CS /CU/D3 /D6 /CV/CT/D2/CT/D6/CP/D0 /C5/CB/CB/C5 /D1/D3 /CS/CT/D0/D7/BA /CC/CW/CT/D0/CX/D1/CX/D8/D7 /CQ /CT/CR/D3/D1/CT /CW/D3 /DB /CT/DA/CT/D6 /DB /CT/CP/CZ /CT/D6 /CX/D2 /D7/D4 /CT/CR/CX/CP/D0 /D6/CT/CV/CX/D3/D2/D7 /D3/CU /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CW/CT/D6/CT/D8/CW/CT /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7 /D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP /D6/CT /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS/BA /BY /D3 /D6 /CT/DC/CP/D1/D4/D0/CT/B8/D8/CW/CX/D7 /D1/CP /DD /CW/CP/D4/D4 /CT/D2 /DB/CW/CT/D2/BM /B4/CX/B5 /D8/CW/CT /D1/CP/D7/D7 /CS/CX/AB/CT/D6/CT/D2/CR/CT/D7 /A1 /D1/B7 /BP /D1/tildewideχ±/BD− /D1/tildewideχ /BC/BD /D3 /D6 /A1 /D1ν /BP/D1/tildewideχ±/BD− /D1/tildewideν /CP /D6/CT /DA/CT/D6/DD /D7/D1/CP/D0/D0/B8 /CP/D2/CS /D8/CW/CT /CS/CT/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/DD /CX/D7 /D6/CT/CS/D9/CR/CT/CS/BN /B4/CX/CX/B5 /D8/CW/CT /CT/D0/CT/CR/D8/D6/D3/D2/D7/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /CX/D7 /D7/D1/CP/D0/D0/B8 /CP/D2/CS /D8/CW/CT /tildewideχ±/BD /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CX/D7 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CS/D9/CT /D8/D3 /CP /CS/CT/D7/D8/D6/D9/CR/D8/CX/DA/CT/CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ/CT /D8 /DB /CT/CT/D2 /D7 /CP/D2/CS /D8 /CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT /CS/CX/CP/CV/D6/CP/D1/D7/BA /CC/CW/CT /D6/CT/CV/CX/D3/D2/D7 /D3/CU /C5/CB/CB/C5/D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CW/CT/D6/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D0/CX/D1/CX/D8/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CP /D6/CT /CX/D2/CS/CX/CR/CP/D8/CT/CS /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D0/CX/D2/CT/D7 /D3 /D6 /CX/D2 /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BD /BL/BH /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C0 /C7/C8 /BT/C4 /CP/D0/D0 /D8/CP/D2 β /B8/A1 /D1/B7> /BH /BZ/CT/CE/B8/D1/BC> /BH/BC/BC /BZ/CT/CE/B8 /BT/BC /BP/BC > /BK/BL /BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /C0 /C7/C8 /BT/C4 /BC/BA/BH≤ /A1 /D1/B7≤ /BH /BZ/CT/CE/B8 /CW/CX/CV/CV/D7/CX/D2/D3/B9/D0/CX/CZ /CT/B8 /D8/CP/D2 β /BP/BD/BA/BH > /BL/BJ. /BD /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewideχ±/BD /B8/A1 /D1/B7≥ /BF /BZ/CT/CE/B8 /D1/tildewideν> /D1/tildewideχ±> /BJ/BH /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewideχ±/BD /B8/CW/CX/CV/CV/D7/CX/D2/D3/B8/CP/D0/D0 /A1 /D1/B7 /B8 /D1/tildewide/CU> /D1/tildewideχ± > /BJ/BC /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewideχ±/BD /B8 /CP/D0/D0 /A1 /D1/B7 /B8 /D1/tildewideν> /BH/BC/BC /BZ/CT/CE/B8/C5/BE≤ /BE /C5/BD≤ /BD/BC /C5/BE > /BL/BG> /BL/BG> /BL/BG> /BL/BG/BL/BH /BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewideχ±/BD /B8 /D8/CP/D2β≤ /BG/BC/B8 /A1 /D1/B7> /BF/BZ/CT /CE /B8 /CP /D0 /D0/D1/BC > /BK/BK /BL/BH /BH/C0/BX/C1/CB/CC/BX/CA /BC/BE /C2 /BT/C4/BX/C8 /tildewideχ±/BD /B8 /CP/D0/D0 /A1 /D1/B7 /B8/D0 /CP /D6/CV/CT /D1/BC > /BI/BJ. /BJ /BL/BH /BI/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BW /C4/BF /D8/CP/D2β> /BC. /BJ/B8 /CP/D0/D0 /A1 /D1/B7 /B8/CP /D0 /D0 /D1/BC > /BI/BL. /BG /BL/BH /BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C3 /C4/BF /CT /B7/CT−→/tildewideχ±/tildewideχ∓/B8 /CP/D0/D0 /A1 /D1/B7 /B8/CW/CT/CP/DA/DD /D7/CR/CP/D0/CP /D6/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK /C4 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE > /BE/BE/BL /BL/BH /BL/BT/BU/BT/CI/C7 /CE /BC/BK /BY /BW/BC /D4 /D4→/tildewideχ/tildewideχ /B8/tildewideχ /BP/tildewideχ /BC/BE /B8/tildewideχ±/BD /B8/tildewideχ /BC/BD→ γ/tildewide/BZ /B8/BZ/C5 /CB /BU /BD/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C2 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE /BD/BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C0 /BV/BW/BY /negationslashR /B8 /C4/C4 /BX /BD/BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BJ /C6 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE /BD/BF/BT/BU/BT/CI/C7 /CE /BC/BI /BW /BW/BC /negationslashR /B8 /C4/C4 /BX > /BD/BL/BH /BL/BH /BD/BG/BT/BU/BT/CI/C7 /CE /BC/BH /BT /BW/BC /D4 /D4→/tildewideχ/tildewideχ /B8/tildewideχ /BP/tildewideχ /BC/BE /B8/tildewideχ±/BD /B8/tildewideχ /BC/BD→ γ/tildewide/BZ /B8/BZ/C5 /CB /BU > /BD/BD/BJ /BL/BH /BD/BH/BT/BU/BT/CI/C7 /CE /BC/BH /CD /BW/BC /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE > /BD/BI/BJ /BL/BH /BD/BI/BT /BV/C7/CB/CC /BT /BC/BH /BX /BV/BW/BY /D4 /D4→/tildewideχ/tildewideχ /B8/tildewideχ /BP/tildewideχ /BC/BE /B8/tildewideχ±/BD /B8/tildewideχ /BC/BD→ γ/tildewide/BZ /B8/BZ/C5 /CB /BU > /BI/BI /BL/BH /BD/BJ, /BD/BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C0 /BW/C4/C8/C0 /BT/C5/CB/BU/B8 µ> /BC > /BD/BC/BE. /BH /BL/BH /BD/BL, /BE/BC/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B4 /CD /BW /BW /B5 > /BD/BC/BC /BE/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ±/BD/tildewideχ∓/BD /B4/tildewideχ±/BD→/tildewideτ/BDντ /B8 /tildewideτ/BD→τ/tildewide/BZ /B5 > /BD/BC/BF /BE/BE/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /negationslashR /CS/CT/CR/CP /DD/D7/B8 /D1/BC> /BH/BC/BC /BZ/CT/CE > /BD/BC/BE. /BJ /BL/BH /BE/BF/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /negationslashR /B8 /C5/CB/CD/BZ/CA/BT/BE/BG/BZ/C0/C7/BW/BU/BT/C6/BX /BC/BE /CC/C0/BX/C7 > /BL/BG. /BF /BL/BH /BE/BH/BT/BU/CA/BX/CD /BC/BD /BV /BW/C4/C8/C0 /tildewideχ±→τ /C2 > /BL/BF. /BK /BL/BH /BE/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C4/BF /negationslashR /B8 /CP/D0/D0 /D1/BC /B8/BC. /BJ≤ /D8/CP/D2β≤ /BG/BC > /BD/BC/BC /BL/BH /BE/BJ/BU/BT/CA/BT /CC/BX /BC/BD /BU /BT/C4/BX/C8 /negationslashR /CS/CT/CR/CP /DD/D7/B8 /D1/BC> /BH/BC/BC /BZ/CT/CE > /BL/BD. /BK /BL/BH /BE/BK/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /CT /B7/CT−→/tildewideχ±/BD/tildewideχ±/BD /B4/tildewideχ±/BD→/tildewideτ/BDντ /B8 /tildewideτ/BD→τ/tildewide/BZ /B5/BE/BL/BV/C0/C7 /BC/BC /BU /CC/C0/BX/C7 /BX/CF /CP/D2/CP/D0/DD/D7/CX/D7 > /BJ/BI /BL/BH /BF/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /CC /C7/C8 /BT/C4/negationslashR /B8 /D1/BC /BP/BH/BC/BC /BZ/CT/CE > /BH/BD /BL/BH /BF/BD/C5/BT/C4 /CC/C7/C6/C1 /BL/BL /BU /CC/C0/BX/C7 /BX/CF /CP/D2/CP/D0/DD/D7/CX/D7/B8 /A1 /D1/B7∼ /BD/BZ/CT /CE > /BK/BD. /BH /BL/BH /BF/BE/BT/BU/BX /BL/BK /C2 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ /BC/BE/BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C3 /C7/C8 /BT/C4/tildewideχ /B7→/lscript /B7/negationslashE > /BI/BH. /BJ /BL/BH /BF/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C4 /C7/C8 /BT/C4 /A1 /D1/B7> /BF/BZ/CT /CE /B8 /A1 /D1ν> /BE/BZ/CT /CE/BF/BH/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3/BF/BI/BV/BT/CA/BX/C6/BT /BL/BJ /CC/C0/BX/C7 /CVµ− /BE/BF/BJ/C3/BT/C4/C1/C6/C7 /CF/CB/C3/C1 /BL/BJ /CC/C0/BX/C7 /CF→/tildewideχ±/BD/tildewideχ /BC/BD/BF/BK/BT/BU/BX /BL/BI /C3 /BV/BW/BY /D4 /D4→/tildewideχ±/BD/tildewideχ 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/D8/D6/CP/CR/CZ/D7 /DB/CX/D8/CW /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CS/BX/BB/CS/DC/BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D7 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3/D8/CW/CT /D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CW/CT/CP/DA/DD /D4/CP /D6/D8/CX/CR/D0/CT /D1/CP/D7/D7 /CX/D2 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/BA /CC/CW/CT/CQ /D3/D9/D2/CS/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CU/D3 /D6 /CR/D3/D0/D3 /D6/D0/CT/D7/D7 /CU/CT/D6/D1/CX/D3/D2/D7 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT /D0/D3/D2/CV/CT/D6 /D8/CW/CP/D2 /BD/BC− /BI/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT/D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C8 /BA/BE/BT/BU/CA/BX/CD /BC/BC /CC /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CW/CT/CP/DA/DD /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/B8 /CX/CS/CT/D2/D8/CX/AC/CT/CS /CQ /DD/D8/CW/CT/CX/D6 /CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /D3 /D6 /BV/CW/CT/D6/CT/D2/CZ /D3/DA /D6/CP/CS/CX/CP/D8/CX/D3/D2/B8 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1√ /D7 /BP /BD/BF/BC /D8/D3 /BD/BK/BL /BZ/CT/CE/BA /CC/CW/CT/D7/CT/D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT /CP/D2/CS /D9/D4 /CS/CP/D8/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BL/BK /C8 /BA/BF/BU/BT/CA/BT /CC/BX /BL/BJ /C3 /D9/D7/CT/D7 /CT /B7/CT−/CS/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /C4/CX/D1/CX/D8 /DA/CP/D0/CX/CS /CU/D3 /D6 /D8/CP/D2β /BP√ /BE /CP/D2/CS /D1/tildewideν> /BD/BC/BC /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BK/BI /BZ/CT/CE /CU/D3 /D6 /D1/tildewideν> /BE/BH/BC /BZ/CT/CE/BA /tildewideν /B4/CB/D2/CT/D9/D8/D6/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideν /B4/CB/D2/CT/D9/D8/D6/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideν /B4/CB/D2/CT/D9/D8/D6/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideν /B4/CB/D2/CT/D9/D8/D6/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CC/CW/CT /D0/CX/D1/CX/D8/D7 /D1/CP /DD /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D2/D9/D1/CQ /CT/D6/B8 /C6 /B4/tildewideν /B5/B8 /D3/CU /D7/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/CX/D2 /D1/CP/D7/D7/BA /C7/D2/D0/DD/tildewideν/C4 /B4/D2/D3/D8/tildewideν/CA /B5 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CT/DC/CX/D7/D8/BA /C1/D8 /CX/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT /D8/CW/CP/D8 /tildewideν /CR/D3/D9/D0/CS /CQ /CT /D8/CW/CT/D0/CX/CV/CW/D8/CT/D7/D8 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT /B4/C4/CB/C8/B5/BA/CF /CT /D6/CT/D4 /D3 /D6/D8 /CW/CT/D6/CT/B8 /CQ/D9/D8 /CS/D3 /D2/D3/D8 /CX/D2/CR/D0/D9/CS/CT /CX/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /AC/D2/CP/D0/B8 /CQ/D9/D8/D9/D2/D4/D9/CQ/D0/CX/D7/CW/CT/CS/B8 /AC/D8 /D3/CU /D8/CW/CT /AC/D2/CP/D0 /D6/CT/D7/D9/D0/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /D8/CW/CT /C4/BX/C8 /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2/D7 /D3/D2 /D8/CW/CT /CX/D2/DA/CX/D7/CX/CQ/D0/CT/DB/CX/CS/D8/CW /D3/CU /D8/CW/CT /CI /CQ /D3/D7/D3/D2 /B4/A1/A0/CX/D2/DA.< /BE. /BC /C5/CT/CE/B8 /C4/BX/C8 /BC/BF/B5/BM /D1/tildewideν> /BG/BF. /BJ/BZ/CT /CE /B4 /C6 /B4/tildewideν /B5/BP/BD/B5 /CP/D2/CS/D1/tildewideν> /BG/BG. /BJ/BZ/CT /CE/B4 /C6 /B4/tildewideν /B5/BP/BF/B5 /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL/BG> /BL/BG> /BL/BG> /BL/BG/BL/BH /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /BD≤ /D8/CP/D2β≤ /BG/BC/B8/D1/tildewide/CT/CA− /D1/tildewideχ /BC/BD> /BD/BC /BZ/CT/CE > /BK/BG /BL/BH /BE/C0/BX/C1/CB/CC/BX/CA /BC/BE /C6 /BT/C4/BX/C8 /tildewideν/CT /B8/CP /D2 /DD /A1 /D1 > /BF/BJ. /BD /BL/BH /BF/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /A0/B4 /CI→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/BN /C6 /B4/tildewideν /B5/BP/BD > /BG/BD /BL/BH /BG/BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /A0/B4 /CI→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/BN /C6 /B4/tildewideν /B5/BP/BF > /BF/BI /BL/BH /BT/BU/CA/BX/CD /BL/BD /BY /BW/C4/C8/C0 /A0/B4 /CI→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/BN /C6 /B4/tildewideν /B5/BP/BD > /BF/BD. /BE /BL/BH /BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BY /C7/C8 /BT/C4 /A0/B4 /CI→ /CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/BN /C6 /B4/tildewideν /B5/BP/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /tildewideνµ,τ /B8/negationslashR /B8 /B4/D7/B7/D8/B5/B9/CR/CW/CP/D2/D2/CT/D0 /BJ/BT/BU/BT/CI/C7 /CE /BC/BI /C1 /BW/BC /negationslashR /B8λ/prime/BE/BD/BD /BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /tildewideν/lscript /B8/negationslashR /B8 /B4/D7/B7/D8/B5/B9/CR/CW/CP/D2/D2/CT/D0 /BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C5 /BV/BW/BY /tildewideντ /B8/negationslashR/BD/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY /D4 /D4→/tildewideν→ /CT/CT /B8µµ /B8/negationslashR /C4/C9 /BW/BD/BD/BT /BV/C7/CB/CC /BT /BC/BH /CA /BV/BW/BY /D4 /D4→/tildewideν→ττ /B8/negationslashR /B8 /C4/C9 /BW/BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /C7/C8 /BT/C4/negationslashR /B8/tildewideν/CT,µ,τ > /BL/BH /BL/BH /BD/BF, /BD/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C0 /BW/C4/C8/C0 /BT/C5/CB/BU/B8 µ> /BC > /BL/BK /BL/BH /BD/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B4 /C4/C4 /BX /B5/B8/tildewideν/CT /B8/CX/D2/CS/CX/D6/CT/CR/D8/B8/A1 /D1> /BH/BZ/CT /CE > /BK/BH /BL/BH /BD/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B4 /C4/C4 /BX /B5/B8/tildewideνµ /B8/CX/D2/CS/CX/D6/CT/CR/D8/B8/A1 /D1> /BH/BZ/CT /CE > /BK/BH /BL/BH /BD/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B4 /C4/C4 /BX /B5/B8/tildewideντ /B8/CX/D2/CS/CX/D6/CT/CR/D8/B8/A1 /D1> /BH/BZ/CT /CE/BD/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BY /BW/C4/C8/C0 /tildewideνµ,τ /B8/negationslashR /C4/C4 /BX /CS/CT/CR/CP /DD/D7/BD/BJ/BT /BV/C7/CB/CC /BT /BC/BF /BX /BV/BW/BY /tildewideν /B8/negationslashR /B8 /C4/C9 /BW /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /C4/C4 /BX/CS/CT/CR/CP /DD/D7 > /BK/BK /BL/BH /BD/BK/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewideν/CT /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8µ /BP− /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2β /BP/BE > /BI/BH /BL/BH /BD/BK/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewideνµ,τ /B8/negationslashR /CS/CT/CR/CP /DD/D7/BD/BL/BT/BU/BT/CI/C7 /CE /BC/BE /C0 /BW/BC /negationslashR /B8λ/prime/BE/BD/BD > /BL/BH /BL/BH /BE/BC/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideν/CT /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8µ /BP− /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2β /BP√ /BE > /BI/BH /BL/BH /BE/BC/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideνν,τ /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BD/BG/BL /BL/BH /BE/BC/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideν /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8 /C5/CB/CD/BZ/CA/BT/BE/BD/C0/BX/C1/CB/CC/BX/CA /BC/BE /BY /BT/C4/BX/C8 /CTγ→/tildewideνµ,τ/lscript/CZ /B8/negationslashR /C4/C4 /BX/D2/D3/D2/CT /BD/BC/BC/DF /BE/BI/BG /BL/BH /BE/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4/tildewideνµ,τ /B8/negationslashR /B8/B4 /D7/B7/D8 /B5/B9/CR/CW/CP/D2/D2/CT/D0/D2/D3/D2/CT /BD/BC/BC/DF /BE/BC/BC /BL/BH /BE/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4/tildewideντ /B8/negationslashR /B8 /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /BE/BG/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /tildewideν/lscript /B8/negationslashR /B8/B4 /D7/B7/D8 /B5/B9/CR/CW/CP/D2/D2/CT/D0/D2/D3/D2/CT /BH/BC/DF /BE/BD/BC /BL/BH /BE/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /tildewideνµ,τ /B8/negationslashR /B8 /D7 /B9/CR/CW/CP/D2/D2/CT/D0/D2/D3/D2/CT /BH/BC/DF /BE/BD/BC /BL/BH /BE/BI/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT/D2/D3/D2/CT /BL/BC/DF /BE/BD/BC /BL/BH /BE/BJ/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT/D2/D3/D2/CT /BD/BC/BC/DF /BD/BI/BC /BL/BH /BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4/tildewideν/CT /B8/negationslashR /B8 /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /negationslash/BP /D1/CI /BL/BH /BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CD /C4/BF /tildewideντ /B8/negationslashR /B8 /D7 /B9/CR/CW/CP/D2/D2/CT/D0/D2/D3/D2/CT /BD/BE/BH/DF /BD/BK/BC /BL/BH /BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CD /C4/BF /tildewideντ /B8/negationslashR /B8 /D7 /B9/CR/CW/CP/D2/D2/CT/D0/BF/BC/BV/BT/CA/BX/C6/BT /BL/BJ /CC/C0/BX/C7 /CVµ− /BE > /BG/BI. /BC /BL/BH /BF/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BX /BT/C4/BX/C8 /C6 /B4/tildewideν /B5/BP/BD/B8/tildewideν→νν/lscript /lscript/prime/D2/D3/D2/CT /BE/BC/DF /BE/BH/BC/BC/BC /BF/BE/BU/BX/BV/C3 /BL/BG /BV/C7/CB/C5 /CB/D8/CP/CQ/D0/CT /tildewideν /B8/CS /CP /D6/CZ /D1/CP/D8/D8/CT/D6 < /BI/BC/BC /BF/BF/BY /BT/C4/C3 /BL/BG /BV/C7/CB/C5 /tildewideν /C4/CB/C8 /B8 /CR/D3/D7/D1/CX/CR /CP/CQ/D9/D2/CS/CP/D2/CR/CT/D2/D3/D2/CT /BF/DF /BL/BC /BL/BC /BF/BG/CB/BT /CC/C7 /BL/BD /C3/BT/C5/C1 /CB/D8/CP/CQ/D0/CT /tildewideν/CT /D3 /D6/tildewideνµ /B8/CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6/D2/D3/D2/CT /BG/DF /BL/BC /BL/BC /BF/BG/CB/BT /CC/C7 /BL/BD /C3/BT/C5/C1 /CB/D8/CP/CQ/D0/CT /tildewideντ /B8/CS /CP /D6/CZ /D1/CP/D8/D8/CT/D6/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /D9/D7/CT/D7 /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BL/BE/DF /BE/BC/BK /BZ/CT/CE /D8/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ/D3/CU /D8/CW/CT /C5/CB/CB/C5 /DB/CX/D8/CW /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CU/CT/D6/D1/CX/D3/D2 /D1/CP/D7/D7 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/BA /BT/D2 /CX/D2/CS/CX/D6/CT/CR/D8/D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CQ /DD /CR/D3/D2/D7/D8/D6/CP/CX/D2/CX/D2/CV /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /CQ /DD /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7/CU/D6/D3/D1 /CS/CX/D6/CT/CR/D8 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /B4/CX/D2/CR/D0/D9/CS/CX/D2/CV /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/B5 /CP/D2/CS /CU/D3 /D6 /D7/D0/CT/D4/D8/D3/D2/D7/BA /CC/CW/CT/D7/CT/D0/CX/D1/CX/D8/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CU/D3 /D6 /DA/CP/D0/D9/CT/D7 /D3/CU /C5/BE< /BD/CC /CT/CE/B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle≤ /BD/CC /CT/CE /DB/CX/D8/CW /D8/CW/CT /tildewideχ /BC/BD /CP/D7 /C4/CB/C8 /BA /CC/CW/CT /D5/D9/D3/D8/CT/CS/D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CW/CT/D2 /D8/CW/CT/D6/CT /CX/D7 /D2/D3 /D1/CX/DC/CX/D2/CV /CX/D2 /D8/CW/CT /D8/CW/CX/D6/CS /CU/CP/D1/CX/D0/DD /BA /CB/CT/CT /BY/CX/CV/BA /BG/BF /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7/D0/CX/D1/CX/D8/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CP/D2 β /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D9/D4 /CS/CP/D8/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BC/BC /CF /BA/BE/C0/BX/C1/CB/CC/BX/CA /BC/BE /C6 /CS/CT/D6/CX/DA/CT/D7 /CP /CQ /D3/D9/D2/CS /D3/D2 /D1/tildewideν/CT /CQ /DD /CT/DC/D4/D0/D3/CX/D8/CX/D2/CV /D8/CW/CT /D1/CP/D7/D7 /D6/CT/D0/CP/D8/CX/D3/D2 /CQ/CT /D8 /DB /CT/CT/D2 /D8/CW/CT /tildewideν/CT /CP/D2/CS/tildewide/CT /B8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /D9/D2/CX/DA/CT/D6/D7/CP/D0 /BZ/CD/CC /D7/CR/CP/D0/CT /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /D1/CP/D7/D7/CT/D7/D1/BD/ /BE /CP/D2/CS /D1/BC /CP/D2/CS /D8/CW/CT /D7/CT/CP /D6/CR/CW /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /tildewide/CT /D7/CT/CR/D8/CX/D3/D2/BA /C1/D2 /D8/CW/CT /C5/CB/CD/BZ/CA/BT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /DB/CX/D8/CW/D6/CP/CS/CX/CP/D8/CX/DA/CT /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /D7/DD/D1/D1/CT/D8/D6/DD /CQ /D6/CT/CP/CZ/CX/D2/CV/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /D1/tildewideν/CT> /BD/BF/BC /BZ/CT/CE/B8 /CP/D7/D7/D9/D1/CX/D2/CV/CP /D8/D6/CX/D0/CX/D2/CT/CP /D6 /CR/D3/D9/D4/D0/CX/D2/CV /BT/BC /BP/BC /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/BA /CB/CT/CT /BY/CX/CV/D7/BA /BH /CP/D2/CS /BJ /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT/D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CP/D2 β /BA/BF/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /A1/A0/B4 /CI /B5/B4/CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5 < /BD/BI. /BE /C5/CT/CE/BA/BG/BW/BX/BV/BT/C5/C8 /BL/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /A0/B4/CX/D2/DA/CX/D7/CX/CQ/D0/CT/B5/slashbig/A0/B4/lscript/lscript /B5/BP /BH. /BL/BD± /BC. /BD/BH /B4 /C6ν /BP/BE. /BL/BJ± /BC. /BC/BJ/B5/BA/BH/BT/C4/BX/CG/BT/C6/BW/BX/CA /BL/BD /BY /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D3/D2/CT /D7/D4 /CT/CR/CX/CT/D7 /D3/CU /tildewideν /CP/D2/CS /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /A0/B4/CX/D2/DA/CX/D7/CX/CQ/D0/CT/B8 /D2/CT/DB/B5/slashbig/A0/B4/lscript/lscript /B5 < /BC. /BF/BK/BA/BI/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D7/B9 /D3 /D6 /D8/B9/CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /D7/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /negationslashR/DB/CX/D8/CW /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CQ /DD /D7/D8/D9/CS/DD/CX/D2/CV /CS/CX/B9/D0/CT/D4/D8/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT/D3/CQ/D8/CP/CX/D2/CT/CS /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /tildewideν /D1/CP/D7/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BE/BE/B9/BE/BG/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7/D3/CU /D8/CW/CX/D7 /CP/D2/CP/D0/DD/D7/CX/D7 /CP /D6/CT /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /BU/BT/CA/BT /CC/BX /BC/BC /C1 /BA /BJ/BT/BU/BT/CI/C7 /CE/BC /BI /C1 /D0/D3 /D3/CZ /CT/CS /CX/D2 /BF/BK/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D8/D0/CT/CP/D7/D8 /BE /D1/D9/D3/D2/D7 /CP/D2/CS /BE /CY/CT/D8/D7 /CU/D3 /D6 /D7/B9/CR/CW/CP/D2/D2/CT/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewideµ /D3 /D6/tildewideν /CP/D2/CS /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8 /CS/CT/CR/CP /DD /DA/CX/CP/negationslashR/CR/D3/D9/D4/D0/CX/D2/CV/D7 /C4/C9 /BW /BA /CC/CW/CT /CS/CP/D8/CP /CP /D6/CT /CX/D2 /CP/CV/D6/CT/CT/D1/CT/D2/D8 /DB/CX/D8/CW /D8/CW/CT /CB/C5 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /CC/CW/CT/DD /D7/CT/D8 /D0/CX/D1/CX/D8/D7/D3/D2 /D6/CT/D7/D3/D2/CP/D2/D8 /D7/D0/CT/D4/D8/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /CS/CT/D6/CX/DA/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /CR/D3/D2/D8/D3/D9/D6/D7 /D3/D2 λ/prime/BE/BD/BD /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D4/D0/CP/D2/CT/D3/CU/tildewide/lscript /DA/CT/D6/D7/D9/D7/tildewideχ /BC/BD /CP/D7/D7/D9/D1/CX/D2/CV /CP /C5/CB/CD/BZ/CA/BT /D1/D3 /CS/CT/D0 /DB/CX/D8/CW /D8/CP/D2 β /BP/BH /B8µ< /BC /CP/D2/CS /BT/BC /BP /BC/B8 /D7/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BF/BA /BY /D3 /D6λ/prime/BE/BD/BD≥ /BC/BA/BC/BL /D7/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /D9/D4 /D8/D3 /BF/BH/BK /BZ/CT/CE /CP /D6/CT /CT/DC/CR/D0/D9/CS/CT/CS/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT/D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BT/CI/C7 /CE/BC /BE /C0 /BA /BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CP/D2/D3/D1/CP/D0/CX/CT/D7 /CX/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /D3/CU /D8/CW/CT /lscript /B7/lscript−/B4γ /B5 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /B4 /lscript /BP /CT /B8µ /B8τ /B5 /CU/D6/D3/D1 /BI/BJ/BH /D4/CQ− /BD/D3/CU /CT /B7/CT−/CS/CP/D8/CP /CP/D8√ /D7 /BP/BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /D7/CT/D8 /D3/D2 /D8/CW/CT /D7 /B9 /CP/D2/CS /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /D7/D2/CT/D9/D8/D6/CX/D2/D3/D7/CX/D2 /D8/CW/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /negationslashR /DB/CX/D8/CWλ /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BY /D3 /D6 /D4 /D3/CX/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CT/D2/CT/D6/CV/CX/CT/D7 /CP/D8 /DB/CW/CX/CR/CW/CS/CP/D8/CP /DB /CT/D6/CT /D8/CP/CZ /CT/D2/B8 /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/DA/CT/D2/D8/D7 /CX/D2 /DB/CW/CX/CR/CW /CP /D4/CW/D3/D8/D3/D2 /DB /CP/D7 /D6/CP/CS/CX/CP/D8/CT/CS/BA/BX/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /B4 λ /B8 /D1/tildewideν /B5 /D4/D0/CP/D2/CT /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /BY/CX/CV/BA /BD/BI/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT /CP/D2/CS /D9/D4 /CS/CP/D8/CT/D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BC/BC /CB /BA /BL/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C5 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BF/BG/BG /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CP/D2/CT/DC/CR/CT/D7/D7 /D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D4/D4 /D3/D7/CX/D8/CT/D0/DD /CR/CW/CP /D6/CV/CT/CS /CTµ /D4/CP/CX/D6/D7/BA /CC/CW/CT/DD /D1/CX/CV/CW/D8 /CQ /CT /CT/DC/D4 /CT/CR/D8/CT/CS /CX/D2 /CP /CB/CD/CB/CH/D1/D3 /CS/CT/D0 /DB/CX/D8/CW /negationslashR /DB/CW/CT/D6/CT /CP /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CX/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CQ /DD /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D2/CS /CS/CT/CR/CP /DD/D7 /DA/CX/CP /C4/C4 /BX/CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 /CU/D3 /CR/D9/D7/CX/D2/CV /D3/D2 /tildewideντ /B8 /CW/CT/D2/CR/CT /D3/D2 /D8/CW/CT λ/prime/BF/BD/BD /CP/D2/CSλ/BD/BF/BE /CR/D3/D2/D7/D8/CP/D2/D8/D7/BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7/DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2/D8/CX/D1/CT/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP /D6/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CP/D2/CS /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D6/CT/CV/CX/D3/D2/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D3 /D6/D8 /CW /CT/tildewideντ /D1/CP/D7/D7 /CP/D7/CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /CQ 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/BZ/CT/CE/BA /CC/CW/CT /D7/CT/CP /D6/CR/CW /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CU/D3 /D6/CS/CX/D6/CT/CR/D8 /CP/D2/CS /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT /CR/D3/D9/D4/D0/CX/D2/CV /CP/D8 /D8/CW/CT /D8/CX/D1/CT /D8/D3 /CQ /CT /D2/D3/D2/DE/CT/D6/D3/BA /CC/CW/CT /D0/CX/D1/CX/D8/CW/D3/D0/CS/D7 /CU/D3 /D6 /CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7 /DA/CX/CP /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D6/CT/CP/CR/CW/CT/CS /CU/D3 /D6/B4/tildewideν/CT /B8/tildewideνµ,τ /B5/CU/D3 /D6 /C4/C4 /BX /CX/D2/CS/CX/D6/CT/CR/D8 /B4/BL/BL/B8/BJ/BK/B5 /BZ/CT/CE /CP/D2/CS /CU/D3 /D6 /CD /BW /BW /CS/CX/D6/CT/CR/D8 /D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8 /B4/BL/BL/B8/BJ/BC/B5 /BZ/CT/CE /CS/CT/CR/CP /DD/D7/BA /CC/CW/CT/C5/CB/CD/BZ/CA/BT /D0/CX/D1/CX/D8 /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /CP /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CX/D8/CW /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D3/CU /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /D1/CP/D7/D7 /D9/D2/CX/AC/CR/CP/D8/CX/D3/D2 /CP/D8 /D8/CW/CT /BZ/CD/CC /D7/CR/CP/D0/CT/B8 /CX/D1/D4 /D3/D7/CX/D2/CV /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /D8/CW/CT/CT/DC/CR/D0/D9/D7/CX/D3/D2/D7 /CU/D6/D3/D1 /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/B8 /CR/CW/CP /D6/CV/CX/D2/D3/B8 /D7/D0/CT/D4/D8/D3/D2/D7/B8 /CP/D2/CS /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CP/D0/DD/D7/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D2/CS /CX/D2/CR/D6/CT/CP/D7/CT/D7 /D8/D3 /BD/BH/BE . /BJ /BZ/CT/CE /CU/D3 /D6 /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BE/BD/C0/BX/C1/CB/CC/BX/CA /BC/BE /BY /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D7/D2/CT/D9/D8/D6/CX/D2/D3 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /CTγ→/tildewideν/CY/lscript/CZ /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DD /negationslashR /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 /CS/CT/CR/CP /DD/CX/D2/CV /CS/CX/D6/CT/CR/D8/D0/DD /D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8/D0/DD /DA/CX/CP /CP /tildewideχ /BC/BD /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CP /D7/CX/D2/CV/D0/CT /CR/D3/D9/D4/D0/CX/D2/CV/D8/D3 /CQ /CT /D2/D3/D2/DE/CT/D6/D3 /CP/D8 /CP /D8/CX/D1/CT/BA /BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /D0/CT/D4/D8/D3/D2/D7 /CP/D2/CS /D4 /D3/D7/D7/CX/CQ/D0/CT /negationslashET /CS/D9/CT /D8/D3 /D2/CT/D9/D8/D6/CX/D2/D3/D7/DB /CT/D6/CT /D7/CT/D0/CT/CR/D8/CT/CS /CX/D2 /D8/CW/CT /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/BD /CY/CZ /CP/D7 /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU/D8/CW/CT /D7/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/D7/BA /BD/BC/DF /BD/BG/BA /CC/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/BE/BF/BE /CP/D2/CSλ/BE/BF/BF /CP /D6/CT /D2/D3/D8/CP/CR/CR/CT/D7/D7/CX/CQ/D0/CT /CP/D2/CS λ/BD/BE/BD /CP/D2/CSλ/BD/BF/BD /CP /D6/CT /D1/CT/CP/D7/D9/D6/CT/CS /DB/CX/D8/CW /CQ /CT/D8/D8/CT/D6 /CP/CR/CR/D9/D6/CP/CR/DD /CX/D2 /D7/D2/CT/D9/D8/D6/CX/D2/D3 /D6/CT/D7/D3/D2/CP/D2/D8/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA /BY /D3 /D6 /CP/D0/D0 /D8/CT/D7/D8/CT/CS /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 /CT/DC/CR/CT/D4/D8 λ/BD/BF/BF /B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8/D0/DD /CX/D1/D4 /D6/D3/DA/CT/CS/CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD /D0/CX/D1/CX/D8/D7/BA/BE/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D7 /B9 /CP/D2/CS /D8 /B9/CR/CW/CP/D2/D2/CT/D0 τ /D3 /D6µ /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2/CT /B7/CT−→ /CT /B7/CT−/CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE/B8 /DA/CX/CP /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/BD /CX /BD /C4/BD /C4/CX /CT/BD/B4 /CX /BP/BE /D3 /D6 /BF/B5/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6λ/BD /CX /BD> /BC/BA/BD/BF/B8 /CP/D2/CS /D7/D9/D4 /CT/D6/D7/CT/CS/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL/BA /CB/CT/CT /BY/CX/CV/BA /BD/BD /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideν /DA/CT/D6/D7/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV/BA/BE/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D7 /B9/CR/CW/CP/D2/D2/CT/D0 τ /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/CT−→µ /B7µ−/CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE/B8 /CX/D2 /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/CX/BF/CX /C4/CX /C4/BF /CT/CX /B4 /CX /BP/BD/CP/D2/CS /BE/B5/B8 /DB/CX/D8/CW λ/BD/BF/BD /BPλ/BE/BF/BE /BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6λ/BD/BF/BD> /BC. /BC/BL/B8 /CP/D2/CS /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL/BA /CB/CT/CT /BY/CX/CV/BA /BD/BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideν /DA/CT/D6/D7/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV/BA/BE/BG/BT/BU/CA/BX/CD /BC/BC /CB /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CP/D2/D3/D1/CP/D0/CX/CT/D7 /CX/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CU/D3 /D6/DB /CP /D6/CS/B9/CQ/CP/CR/CZ/DB /CP /D6/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /D3/CU /D8/CW/CT/lscript /B7/lscript−/B4γ /B5 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /B4/lscript /BP /CT /B8µ /B8τ /B5 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /D7/CT/D8 /D3/D2 /D8/CW/CT /D7 /B9/CP /D2 /CS /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /D7/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CX/D2/D8/CW/CT /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /negationslashR /DB/CX/D8/CWλ /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BY /D3 /D6 /D4 /D3/CX/D2/D8/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D8/CW/CT /CT/D2/CT/D6/CV/CX/CT/D7 /CP/D8 /DB/CW/CX/CR/CW /CS/CP/D8/CP/DB /CT/D6/CT /D8/CP/CZ /CT/D2/B8 /CX/D2/CU/D3 /D6/D1/CP/D8/CX/D3/D2 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT/DA/CT/D2/D8/D7 /CX/D2 /DB/CW/CX/CR/CW /CP /D4/CW/D3/D8/D3/D2 /DB /CP/D7 /D6/CP/CS/CX/CP/D8/CT/CS/BA /BX/DC/CR/D0/D9/B9/D7/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /B4 λ /B8 /D1/tildewideν /B5 /D4/D0/CP/D2/CT /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /BY/CX/CV/BA /BH/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT /CP/D2/CS /D9/D4 /CS/CP/D8/CT /D8/CW/CT/D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BL/BL /BT /BA/BE/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /D9/D7/CT /D8/CW/CT /CS/CX/D0/CT/D4/D8/D3/D2 /D8/D3/D8/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /CP/D8√ /D7 /BP /D1/CI /CP/D2/CS√ /D7 /BP/BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE /CS/CP/D8/CP /D8/D3 /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /negationslashR /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CV/CX/DA/CX/D2/CV /D6/CX/D7/CT /D8/D3 µ /D3 /D6 τ /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D7/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7 /DA/CT/D6/D7/D9/D7 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BE/BI/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CP/D2/CS /D8 /B9/CR/CW/CP/D2/D2/CT/D0 τ /D3 /D6µ /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2/CT /B7/CT−→ /CT /B7/CT−/CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/B8 /DA/CX/CP /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/BD /CX /BD /C4/BD /C4/CX /CT /CR/BD/B4 /CX /BP/BE /D3 /D6/BF /B5 /BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6λ/BD /CX /BD> /BC. /BD/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CP/D7 /CP/CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/BA/BE/BJ/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D7 /B9/CR/CW/CP/D2/D2/CT/D0 τ /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/CT−→µ /B7µ−/CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/B8 /CX/D2 /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/CX/BF/CX /C4/CX /C4/BF /CT /CR/CX /B4 /CX /BP/BD/CP/D2/CS /BE/B5/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6/radicalBig /vextendsingle/vextendsingleλ/BD/BF/BDλ/BE/BF/BE/vextendsingle/vextendsingle> /BC. /BE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BI /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/BA/BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CT/D0/CT/CR/D8/D6/D3/D2 /D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/CT−→ τ /B7τ−/CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/B8 /CX/D2 /D4 /D6/CT/D7/CT/D2/CR/CT /D3/CU /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/BD/BF/BD /C4/BD /C4/BF /CT /CR/BD /BA/CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6λ/BD/BF/BD> /BC. /BI/BA/BE/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /CD /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /D8/CW/CT /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /D8/CP/D9/B9/D7/D2/CT/D9/D8/D6/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/CT−→/CT /B7/CT−/CP/D8√ /D7 /BP /D1/CI /CP/D2/CS√ /D7 /BP/BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/B8 /DA/CX/CP /D8/CW/CT /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/BD/BF/BD /C4/BD /C4/CXec/BD /BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CW/D3/D0/CS /CU/D3 /D6λ/BD/BF/BD> /BC. /BC/BH/BA /CB/CX/D1/CX/D0/CP /D6 /D0/CX/D1/CX/D8/D7 /DB /CT/D6/CT /D7/D8/D9/CS/CX/CT/CS/CX/D2 /CT /B7/CT−→µ /B7µ−/D8/D3/CV/CT/D8/CW/CT/D6 /DB/CX/D8/CW λ/BE/BF/BE /C4/BE /C4/BFec/BE /CR/D3/D9/D4/D0/CX/D2/CV/BA/BF/BC/BV/BT/CA/BX/C6/BT /BL/BJ /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /CR/CW/CP /D6/CV/CX/D2/D3 /CP/D2/CS /D7/D2/CT/D9/D8/D6/CX/D2/D3 /D1/CP/D7/D7/CT/D7 /CU/D6/D3/D1 /D1/D9/D3/D2 /CV /DF/BE /BA/CC/CW/CT /CQ /D3/D9/D2/CS /CR/CP/D2 /CQ /CT /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /CU/D3 /D6/D0 /CP /D6/CV/CT /D8/CP/D2 β /BA/BF/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BX /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CI→/tildewideν /tildewideν /B8 /DB/CW/CT/D6/CT/tildewideν→νχ /BC/BD /CP/D2/CSχ /BC/BD /CS/CT/CR/CP /DD/D7 /DA/CX/CP /CA /B9/D4/CP /D6/CX/D8 /DD/DA/CX/D3/D0/CP/D8/CX/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CX/D2/D8/D3 /D8 /DB /D3 /D0/CT/D4/D8/D3/D2/D7 /CP/D2/CS /CP /D2/CT/D9/D8/D6/CX/D2/D3/BA/BF/BE/BU/BX/BV/C3 /BL/BG /D0/CX/D1/CX/D8 /CR/CP/D2 /CQ /CT /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /D0/CX/D1/CX/D8 /D3/D2 /BW/CX/D6/CP/CR /D2/CT/D9/D8/D6/CX/D2/D3 /D9/D7/CX/D2/CV σ /B4/tildewideν /B5/BP /BG σ /B4ν /B5/BA /BT/D0/D7/D3/D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2 /DB/CX/D8/CW /C0/BA/CE/BA /C3/D0/CP/D4 /CS/D3 /D6/B9/C3/D0/CT/CX/D2/CV/D6/D3/D8/CW/CP/D9/D7/BA/BF/BF/BY /BT/C4/C3 /BL/BG /D4/D9/D8/D7 /CP/D2 /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /D1/tildewideν /DB/CW/CT/D2/tildewideν /CX/D7 /C4/CB/C8 /CQ /DD /D6/CT/D5/D9/CX/D6/CX/D2/CV /CX/D8/D7 /D6/CT/D0/CX/CR /CS/CT/D2/D7/CX/D8 /DD/CS /D3 /CT /D7/D2/D3/D8 /D3/DA/CT/D6/CR/D0/D3/D7/CT /D8/CW/CT /CD/D2/CX/DA/CT/D6/D7/CT/BA/BF/BG/CB/BT /CC/C7 /BL/BD /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/D9/D2 /D4 /D6/D3 /CS/D9/CR/CT/CS /CQ /DD /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /D3/CU/D7/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CX/D2 /D8/CW/CT /D7/D9/D2/BA /CB/D2/CT/D9/D8/D6/CX/D2/D3/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D7/D8/CP/CQ/D0/CT /CP/D2/CS /D8/D3 /CR/D3/D2/D7/D8/CX/D8/D9/D8/CT /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6/CX/D2 /D3/D9/D6 /CV/CP/D0/CP/DC/DD /BA/CB /BT /CC/C7 /BL/BD /CU/D3/D0/D0/D3 /DB /D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /C6/BZ/BK/BJ/B8 /C7/C4/C1/CE/BX /BK/BK/B8 /CP/D2/CS /BZ /BT/C1/CB/CB/BX/CA /BK/BI/BA /BV/C0/BT/CA/BZ/BX/BW /CB/C4/BX/C8/CC/C7/C6/CB /BV/C0/BT/CA/BZ/BX/BW /CB/C4/BX/C8/CC/C7/C6/CB/BV/C0/BT/CA/BZ/BX/BW /CB/C4/BX/C8/CC/C7/C6/CB /BV/C0/BT/CA/BZ/BX/BW /CB/C4/BX/C8/CC/C7/C6/CB/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CR/D3/D2/D8/CP/CX/D2/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /CR/CW/CP /D6/CV/CT/CS /D7/CR/CP/D0/CP /D6 /D0/CT/D4/D8/D3/D2/D7 /B4 /tildewide/lscript /B8/DB /CX /D8 /CW /lscript /BP /CT /B8µ /B8τ /B5/BA/CB/D8/D9/CS/CX/CT/D7 /D3/CU /DB/CX/CS/D8/CW /CP/D2/CS /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /CI /CQ /D3/D7/D3/D2 /B4/D9/D7/CT /CX/D7 /D1/CP/CS/CT /CW/CT/D6/CT /D3/CU/A1/A0/CX/D2/DA< /BE. /BC /C5/CT/CE/B8 /C4/BX/C8 /BC/BC/B5 /CR/D3/D2/CR/D0/D9/D7/CX/DA/CT/D0/DD /D6/D9/D0/CT /D3/D9/D8 /D1/tildewide/lscript/CA< /BG/BC /BZ/CT/CE /B4/BG/BD/BZ/CT/CE /CU/D3 /D6/tildewide/lscript/C4 /B5 /B8 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/D0/DD /D3/CU /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/B8 /CU/D3 /D6 /CT/CP/CR/CW /CX/D2/CS/CX/DA/CX/CS/D9/CP/D0 /D7/D0/CT/D4/D8/D3/D2/BA/CC/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D1/D4 /D6/D3/DA/CT /D8/D3 /BG/BF /BZ/CT/CE /B4/BG/BF . /BH /BZ/CT/CE /CU/D3 /D6/tildewide/lscript/C4 /B5 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D0/D0 /BF /AD/CP/DA/D3 /D6/D7 /D8/D3 /CQ /CT/CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7 /D7/D0/CT/D4/D8/D3/D2/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D1/D3 /CS/CT/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/CP/D2/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D7/D4/D0/CX/D8/D8/CX/D2/CV /A1 /D1 /BP /D1/tildewide/lscript− /D1/tildewideχ /BC/BD /BA /CC/CW/CT /D1/CP/D7/D7 /CP/D2/CS /CR/D3/D1/D4 /D3/D7/CX/D8/CX/D3/D2/D3/CU/tildewideχ /BC/BD /D1/CP /DD /CP/AB/CT/CR/D8 /D8/CW/CT /D7/CT/D0/CT/CR/D8/D6/D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT /CX/D2 /CT 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/CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /CQ /CT/D8 /DB /CT/CT/D2γ /CP/D2/CS /CI /CT/DC/CR/CW/CP/D2/CV/CT /D0/CT/CP/CS/D7 /D8/D3 /CP/D1/CX/D2/CX/D1/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6θ/lscript /BP/BC/BA/BL/BD/B8 /CP /DA/CP/D0/D9/CT /DB/CW/CX/CR/CW /CX/D7 /D7/D3/D1/CT/D8/CX/D1/CT/D7 /D9/D7/CT/CS /CX/D2 /D8/CW/CT/CU/D3/D0/D0/D3 /DB/CX/D2/CV /CT/D2/D8/D6/CX/CT/D7 /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CS/CP/D8/CP /D8/CP/CZ /CT/D2 /CP/D8 /C4/BX/C8/BE/BA /CF/CW/CT/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewide/lscript/CA /CP /D6/CT/D5/D9/D3/D8/CT/CS/B8 /CX/D8 /CX/D7 /D9/D2/CS/CT/D6/D7/D8/D3 /D3 /CS /D8/CW/CP/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewide/lscript/C4 /CP /D6/CT /D9/D7/D9/CP/D0/D0/DD /CP/D8 /D0/CT/CP/D7/D8 /CP/D7 /D7/D8/D6/D3/D2/CV/BA/C8 /D3/D7/D7/CX/CQ/D0/DD /D3/D4 /CT/D2 /CS/CT/CR/CP /DD/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CV/CP/D9/CV/CX/D2/D3/D7 /D3/D8/CW/CT/D6 /D8/CW/CP/D2 /tildewideχ /BC/BD /DB/CX/D0/D0 /CP/AB/CT/CR/D8 /D8/CW/CT /CS/CT/B9/D8/CT/CR/D8/CX/D3/D2 /CTÆ/CR/CX/CT/D2/CR/CX/CT/D7/BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CW/CT/D6/CT /D6/CT/B9/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /D7/D8/D9/CS/DD /D3/CU /tildewide/lscript /B7/tildewide/lscript−/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B8 /DB/CX/D8/CW /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/D7 /CP/D2/CS /CS/CT/CR/CP /DD/D4 /D6/D3/D4 /CT/D6/D8/CX/CT/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /C5/CB/CB/C5/BA /C4/CX/D1/CX/D8/D7 /D1/CP/CS/CT /D3/CQ/D7/D3/D0/CT/D8/CT /CQ /DD /D8/CW/CT /D6/CT/CR/CT/D2/D8/CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /CW/CX/CV/CW /CT/D2/CT/D6/CV/CX/CT/D7 /CR/CP/D2 /CQ/CT /CU/D3/D9/D2/CS /CX/D2 /D4 /D6/CT/DA/CX/D3/D9/D7/BX/CS/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB/BA/BY /D3 /D6 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CV/D6/CP/DA/CX/D8/CX/D2/D3/D7 /B4 /tildewide/BZ /B5/B8 /D1/tildewide/BZ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D2/CT/CV/D0/CX/CV/CX/CQ/D0/CT/D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /CP/D0/D0 /D3/D8/CW/CT/D6 /D1/CP/D7/D7/CT/D7/BA /tildewide/CT /B4/CB/CT/D0/CT/CR/D8/D6/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CT /B4/CB/CT/D0/CT/CR/D8/D6/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CT /B4/CB/CT/D0/CT/CR/D8/D6/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CT /B4/CB/CT/D0/CT/CR/D8/D6/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL/BJ. /BH /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C7/C8 /BT/C4/tildewide/CT/CA /B8/A1 /D1> /BD/BD /BZ/CT/CE/B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle> /BD/BC/BC /BZ/CT/CE/B8/D8/CP/D2β /BP/BD/BA/BH > /BL/BG. /BG /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CT/CA /B8/A1 /D1> /BD/BC /BZ/CT/CE/B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle> /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2β≥ /BE > /BJ/BD. /BF /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CT/CA /B8 /CP/D0/D0 /A1 /D1/D2/D3/D2/CT /BF/BC/DF /BL/BG /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /A1 /D1> /BD/BH /BZ/CT/CE/B8 /tildewide/CT /B7/CA/tildewide/CT−/CA > /BL/BG /BL/BH /BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/CT/CA /B8/BD≤ /D8/CP/D2β≤ /BG/BC/B8 /A1 /D1> /BD/BC /BZ/CT/CE > /BL/BH /BL/BH /BH/C0/BX/C1/CB/CC/BX/CA /BC/BE /BX /BT/C4/BX/C8 /A1 /D1> /BD/BH /BZ/CT/CE/B8 /tildewide/CT /B7/CA/tildewide/CT−/CA > /BJ/BF> /BJ/BF> /BJ/BF> /BJ/BF/BL/BH /BI/C0/BX/C1/CB/CC/BX/CA /BC/BE /C6 /BT/C4/BX/C8 /tildewide/CT/CA /B8 /CP/D2/DD /A1 /D1 > /BD/BC/BJ> /BD/BC/BJ> /BD/BC/BJ> /BD/BC/BJ/BL/BH /BI/C0/BX/C1/CB/CC/BX/CA /BC/BE /C6 /BT/C4/BX/C8 /tildewide/CT/C4 /B8 /CP/D2/DD /A1 /D1 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BL /BL/BH /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /C7/C8 /BT/C4/negationslashR /B8/tildewide/CT/C4 > /BL/BE /BL/BH /BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B8/tildewide/CT/CA /B8 /CX/D2/CS/CX/D6/CT/CR/D8/B8 /A1 /D1> /BH/BZ/CT /CE > /BL/BF /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewide/CT/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8µ /BP− /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2β /BP/BE > /BI/BL /BL/BH /BD/BC/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/CT/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8µ /BP− /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2β /BP√ /BE > /BL/BE /BL/BH /BD/BD/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /A1 /D1> /BD/BC /BZ/CT/CE/B8 /tildewide/CT /B7/CA/tildewide/CT−/CA > /BJ/BJ /BL/BH /BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C2 /C7/C8 /BT/C4 /A1 /D1> /BH /BZ/CT/CE/B8 /tildewide/CT /B7/CA/tildewide/CT−/CA > /BK/BF /BL/BH /BD/BF/BT/BU/CA/BX/CD /BC/BC /CD /BW/C4/C8/C0 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 > /BI/BJ /BL/BH /BD/BG/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /tildewide/CT/CA/tildewide/CT/CA /B4/tildewide/CT/CA→ /CT/tildewide/BZ /B5/B8 /D1/tildewide/BZ> /BD/BC /CT/CE > /BK/BH /BL/BH /BD/BH/BU/BT/CA/BT /CC/BX /BC/BC /BZ /BT/C4/BX/C8 /tildewide/lscript/CA→/lscript/tildewide/BZ /B8 /CP/D2/DD τ /B4/tildewide/lscript/CA /B5 > /BE/BL. /BH /BL/BH /BD/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /C1 /C4/BF /tildewide/CT/CA /B8/negationslashR /B8 /D8/CP/D2β≥ /BE > /BH/BI /BL/BH /BD/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /BY /C4/BF /A1 /D1> /BH /BZ/CT/CE/B8 /tildewide/CT /B7/CA/tildewide/CT−/CA /B8 /D8/CP/D2β≥/BD. /BG/BD > /BJ/BJ /BL/BH /BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /C3 /BT/C4/BX/C8 /BT/D2/DD /A1 /D1 /B8/tildewide/CT /B7/CA/tildewide/CT−/CA /B8/tildewide/CT/CA→ /CTγ/tildewide/BZ > /BJ/BJ /BL/BH /BD/BL/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /CI/BX/CD/CB /D1/tildewide/D5 /BP /D1/tildewide/CT /B8 /D1 /B4/tildewideχ /BC/BD /B5/BP /BG/BC /BZ/CT/CE > /BI/BF /BL/BH /BE/BC/BT/C1/BW /BL/BI /BV /C0/BD /D1/tildewide/D5 /BP /D1/tildewide/CT /B8 /D1/tildewideχ /BC/BD 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/CP/D7/D7/D9/D1/CT/D7 µ /BP− /BE/BC/BC /BZ/CT/CE/B8 /CP/D2/CS /DE/CT/D6/D3 /CTÆ/CR/CX/CT/D2/CR/DD /CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/D8/CW/CT/D6 /D8/CW/CP/D2 /tildewide/CT/CA→ /CT/tildewideχ /BC/BD /BA/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /A1 /D1 /BA/BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /C3 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT /B7/CT−γγ /B7/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ /D7 /BP /BD/BI/BD/DF /BD/BK/BG /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8/CP/D7/D7/D9/D1/CT/D7 µ /BP− /BE/BC/BC /BZ/CT/CE /CP/D2/CS /D8/CP/D2 β /BP/BE /CU/D3 /D6 /D8/CW/CT /CT/DA/CP/D0/D9/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/CB/CT/CT /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /B4 /D1/tildewide/CT/CA /B8 /D1/tildewideχ /BC/BD /B5 /D4/D0/CP/D2/CT /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BA/BD/BL/BU/CA/BX/C1/CC/CF/BX/BZ/BL/BK /D9/D7/CT/CS /D4 /D3/D7/CX/D8/D6/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D3 /D0/D3 /D3/CZ/CU/D3 /D6 /CT /B7/D5→/tildewide/CT/tildewide/D5 /DA/CX/CP /CV/CP/D9/CV/CX/D2/D3/B9/D0/CX/CZ /CT /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /DB/CX/D8/CW /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /B4 /CT/tildewideχ /BC/BD /B5/B4 /D5/tildewideχ /BC/BD /B5/BA /CB/CT/CT/D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D7 /CX/D2 /D1 /B4/tildewide/D5 /B5/B8 /D1 /B4/tildewideχ /BC/BD /B5/BA/BE/BC/BT/C1/BW /BL/BI /BV /D9/D7/CT/CS /D4 /D3/D7/CX/D8/D6/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D3 /D0/D3 /D3/CZ /CU/D3 /D6 /CT /B7/D5→ /tildewide/CT/tildewide/D5 /DA/CX/CP /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /DB/CX/D8/CW /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /B4 /CT/tildewideχ /BC/BD /B5/B4 /D5/tildewideχ /BC/BD /B5/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D7/D3/D2 /D1/tildewide/D5 /B8 /D1/tildewideχ /BC/BD /BA /tildewideµ /B4/CB/D1/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideµ /B4/CB/D1/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideµ /B4/CB/D1/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideµ /B4/CB/D1/D9/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL/BD. /BC /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C7/C8 /BT/C4 /A1 /D1> /BF /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA /B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle> /BD/BC/BC /BZ/CT/CE/B8 /D8/CP/D2 β /BP/BD/BA/BH > /BK/BI. /BJ /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /A1 /D1> /BD/BC /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA /B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle> /BE/BC/BC /BZ/CT/CE/B8 /D8/CP/D2 β≥ /BE/D2/D3/D2/CT /BF/BC/DF /BK/BK /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /A1 /D1> /BH /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA > /BL/BG> /BL/BG> /BL/BG> /BL/BG/BL/BH /BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewideµ/CA /B8/BD≤ /D8/CP/D2β≤ /BG/BC/B8/A1 /D1> /BD/BC /BZ/CT/CE > /BK/BK /BL/BH /BH/C0/BX/C1/CB/CC/BX/CA /BC/BE /BX /BT/C4/BX/C8 /A1 /D1> /BD/BH /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BI/BT/BU/BT/CI/C7 /CE /BC/BI /C1 /BW/BC /negationslashR /B8λ/prime/BE/BD/BD > /BJ/BG /BL/BH /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /C7/C8 /BT/C4/negationslashR /B8/tildewideµ/C4 > /BK/BJ /BL/BH /BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B8/tildewideµ/CA /B8 /CX/D2/CS/CX/D6/CT/CR/D8/B8 /A1 /D1> /BH/BZ/CT /CE > /BK/BD /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewideµ/C4 /B8/negationslashR /CS/CT/CR/CP /DD/D7/BD/BC/BT/BU/BT/CI/C7 /CE /BC/BE /C0 /BW/BC /negationslashR /B8λ/prime/BE/BD/BD > /BI/BD /BL/BH /BD/BD/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideµ/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BK/BH /BL/BH /BD/BE/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /A1 /D1> /BD/BC /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA > /BI/BH /BL/BH /BD/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C2 /C7/C8 /BT/C4 /A1 /D1> /BE /BZ/CT/CE/B8 /tildewideµ /B7/CA/tildewideµ−/CA > /BK/BC /BL/BH /BD/BG/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /tildewideµ/CA/tildewideµ/CA /B4/tildewideµ/CA→µ/tildewide/BZ /B5/B8 /D1/tildewide/BZ> /BK/CT /CE > /BJ/BJ /BL/BH /BD/BH/BU/BT/CA/BT /CC/BX /BL/BK /C3 /BT/C4/BX/C8 /BT/D2/DD /A1 /D1 /B8/tildewideµ /B7/CA/tildewideµ−/CA /B8/tildewideµ/CA→µγ/tildewide/BZ/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6/tildewideµ/CA/tildewideµ/CA /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/B9/D1/D9/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT/BD/BK/BF/DF /BE/BC/BK /BZ/CT/CE /CS/CP/D8/CP/BA /CB/CT/CT /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /CP/D2/CS /CU/D3 /D6/D8 /CW /CT/D0/CX/D1/CX/D8 /CP/D8 /D8/CP/D2 β /BP/BF/BH/BA /CD/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /BD/BC/BC/B1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/tildewideµ/CA→µ/tildewideχ /BC/BD /B8/D8 /CW /CT/D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BL/BG/BA/BC /BZ/CT/CE /CU/D3 /D6/A1 /D1> /BG /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BD/BD /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7/D3/D2 /D1/tildewideχ /BC/BD /CP/D8 /D7/CT/DA/CT/D6/CP/D0 /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BZ /BA/BE/BT /BV/C0/BT/CA/BW /BC/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6/tildewideµ/CA/tildewideµ/CA /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/B9/D1/D9/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT/BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideµ/CA /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/B9/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CX/D8/CW /D9/D2/CX/DA/CT/D6/D7/CP/D0 /BZ/CD/CC /D7/CR/CP/D0/CT /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /D1/CP/D7/D7/CT/D7 /D1/BD/ /BE /CP/D2/CS /D1/BC /B8 /BD≤/D8/CP/D2β≤ /BI/BC /CP/D2/CS − /BE≤µ≤ /BE/CC /CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /BA/CC/CW/CX/D7 /D0/CX/D1/CX/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CF /BA/BF/BT/BU/BW 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/CX/D2/CS/CX/D6/CT/CR/D8 /B4/BK/BJ /BZ/CT/CE/B5/CP/D2/CS /CU/D3 /D6 /CD /BW /BW /CS/CX/D6/CT/CR/D8 /D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8 /B4/BK/BI /BZ/CT/CE/B5 /CS/CT/CR/CP /DD/D7/BA/BD/BE/BU/BT/CA/BT /CC/BX /BC/BD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/D1/D9/D3/D2 /B7 /negationslashET /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8 /BD/BK/BL /D8/D3 /BE/BC/BE /BZ/CT/CE/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /BD/BC/BC/B1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/tildewideµ→µ/tildewideχ /BC/BD /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /A1 /D1 /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT /CP/D2/CS /D9/D4 /CS/CP/D8/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BU/BT/CA/BT /CC/BX /BL/BL /C9 /BA/BD/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C2 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/D1/D9/D3/D2 /B7 /negationslashET /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ /D7 /BP /BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA/CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /tildewideµ→µ/tildewideχ /BC/BD /B5/BP/BD/BA /CD/D7/CX/D2/CV /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT/C5/CB/CB/C5/B8 /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BI/BH /BZ/CT/CE /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6µ<− /BD/BC/BC /BZ/CT/CE /CP/D2/CS /D8/CP/D2 β /BP/BD/BA/BH/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/D7/BA /BD/BC /CP/D2/CS /BD/BF /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D2/CS /D3/D2 /A1 /D1 /BA/BD/BG/BT/BU/CA/BX/CD /BC/BC /CE /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ /D7 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/D6/CP/CR/CZ/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /CX/D1/D4/CP/CR/D8 /D4/CP/B9/D6/CP/D1/CT/D8/CT/D6 /D3 /D6 /DA/CX/D7/CX/CQ/D0/CT /CS/CT/CR/CP /DD /DA/CT/D6/D8/CX/CR/CT/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CP/D7 /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/tildewide/BZ /B8 /CP/CU/D8/CT/D6 /CR/D3/D1/CQ/CX/D2/CX/D2/CV/D8/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D8/CW/CT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CB/CD/BZ/CA/BT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CU/D6/D3/D1/BT/BU/CA/BX/CD /BC/BD /D8/D3 /CR/D3/DA/CT/D6 /D4 /D6/D3/D1/D4/D8 /CS/CT/CR/CP /DD/D7 /CP/D2/CS /D3/D2 /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D6/D3/D1 /BT/BU/CA/BX/CD /BC/BC /C9 /BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /CP/D8 /CS/CX/AB/CT/D6/CT/D2/D8 /D1/tildewide/BZ /B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BE/BA /BD/BE/BG/BK /BD/BE/BG/BK/BD/BE/BG/BK /BD/BE/BG/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BD/BH/BU/BT/CA/BT /CC/BX /BL/BK /C3 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6µ /B7µ−γγ /B7/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ /D7 /BP /BD/BI/BD/DF /BD/BK/BG /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BG/CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /B4 /D1/tildewideµ/CA /B8 /D1/tildewideχ /BC/BD /B5 /D4/D0/CP/D2/CT /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BA /tildewideτ /B4/CB/D8/CP/D9/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideτ /B4/CB/D8/CP/D9/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideτ /B4/CB/D8/CP/D9/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewideτ /B4/CB/D8/CP/D9/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BH. /BE /BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C7/C8 /BT/C4 /A1 /D1> /BI/BZ/CT /CE /B8 θτ /BPπ /BB/BE/B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle>/BD/BC/BC /BZ/CT/CE/B8 /D8/CP/D2 β /BP/BD/BA/BH > /BJ/BK. /BF /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /A1 /D1> /BD/BH /BZ/CT/CE/B8 θτ /BPπ /BB/BE/B8/vextendsingle/vextendsingleµ/vextendsingle/vextendsingle> /BE/BC/BC /BZ/CT/CE/B8/D8/CP/D2 β≥ /BE > /BK/BD. /BL> /BK/BD. /BL> /BK/BD. /BL> /BK/BD. /BL/BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /A1 /D1> /BD/BH /BZ/CT/CE/B8 /CP/D0/D0 θτ/D2/D3/D2/CT /D1τ− /BE/BI/BA/BF /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /A1 /D1> /D1τ /B8/CP /D0 /D0θτ > /BJ/BL /BL/BH /BG/C0/BX/C1/CB/CC/BX/CA /BC/BE /BX /BT/C4/BX/C8 /A1 /D1> /BD/BH /BZ/CT/CE/B8 θτ /BPπ /BB/BE > /BJ/BI /BL/BH /BG/C0/BX/C1/CB/CC/BX/CA /BC/BE /BX /BT/C4/BX/C8 /A1 /D1> /BD/BH /BZ/CT/CE/B8 θτ /BP/BC. /BL/BD ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BK/BJ. /BG /BL/BH /BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /BU /C7/C8 /BT/C4/tildewideτ/CA→τ/tildewide/BZ /B8/CP /D0 /D0τ /B4/tildewideτ/CA /B5 > /BJ/BG /BL/BH /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /C7/C8 /BT/C4/negationslashR /B8/tildewideτ/C4 > /BI/BK /BL/BH /BJ, /BK/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C0 /BW/C4/C8/C0 /BT/C5/CB/BU/B8 µ> /BC > /BL/BC /BL/BH /BL/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B8/tildewideτ/CA /B8 /CX/D2/CS/CX/D6/CT/CR/D8/B8 /A1 /D1> /BH/BZ/CT /CE > /BK/BE. /BH /BD/BC/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW /BW/C4/C8/C0 /tildewideτ/CA→τ/tildewide/BZ /B8/CP /D0 /D0τ /B4/tildewideτ/CA /B5 > /BJ/BC /BL/BH /BD/BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewideτ/CA /B8/negationslashR /CS/CT/CR/CP /DD > /BI/BD /BL/BH /BD/BE/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewideτ/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BJ/BJ /BL/BH /BD/BF/C0/BX/C1/CB/CC/BX/CA /BC/BE /CA /BT/C4/BX/C8 τ/BD /B8 /CP/D2/DD /D0/CX/CU/CT/D8/CX/D1/CT > /BJ/BC /BL/BH /BD/BG/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /A1 /D1> /BD/BC /BZ/CT/CE/B8 θτ /BPπ /BB/BE > /BI/BK /BL/BH /BD/BG/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /A1 /D1> /BD/BC /BZ/CT/CE/B8 θτ /BP/BC. /BL/BD > /BI/BG /BL/BH /BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C2 /C7/C8 /BT/C4 /A1 /D1> /BD/BC /BZ/CT/CE/B8 /tildewideτ /B7/CA/tildewideτ−/CA > /BK/BG /BL/BH /BD/BI/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /tildewide/lscript/CA/tildewide/lscript/CA /B4/tildewide/lscript/CA→/lscript/tildewide/BZ /B5/B8 /D1/tildewide/BZ> /BL/CT/CE > /BJ/BF /BL/BH /BD/BJ/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /tildewideτ/BD/tildewideτ/BD /B4/tildewideτ/BD→τ/tildewide/BZ /B5/B8 /CP/D0/D0τ /B4/tildewideτ/BD /B5 > /BH/BE /BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /C3 /BT/C4/BX/C8 /BT/D2/DD /A1 /D1 /B8θτ /BPπ /BB/BE/B8/tildewideτ/CA→τγ/tildewide/BZ/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6/tildewideτ/tildewideτ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/B9/D8/CP/D9 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT/BD/BK/BF/DF /BE/BC/BK /BZ/CT/CE /CS/CP/D8/CP/BA /CB/CT/CT /BY/CX/CV/BA /BD/BH /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/CP/D8 /D8/CP/D2 β /BP/BF/BH/BA /CD/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /BD/BC/BC/B1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CU/D3 /D6/tildewideτ/CA→τ/tildewideχ /BC/BD /B8 /D8/CW/CT /D0/CX/D1/CX/D8/CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BK/BL/BA/BK /BZ/CT/CE /CU/D3 /D6/A1 /D1> /BK /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BD/BE /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2/D1/tildewideχ /BC/BD /CP/D8 /D7/CT/DA/CT/D6/CP/D0 /DA/CP/D0/D9/CT/D7 /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CP/D2/CS /CU/D3 /D6 /D8/CW/CT/CX/D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 θτ /BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8/D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BZ /BA/BE/BT /BV/C0/BT/CA/BW /BC/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6/tildewideτ/tildewideτ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/B9/D8/CP/D9 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT /BD/BL/BE/DF /BE/BC/BL/BZ/CT/CE /CS/CP/D8/CP/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideτ/CA /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CP /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /C5/CB/CB/C5 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /DB/CX/D8/CW/D9/D2/CX/DA/CT/D6/D7/CP/D0 /BZ/CD/CC /D7/CR/CP/D0/CT /CV/CP/D9/CV/CX/D2/D3 /CP/D2/CS /D7/CR/CP/D0/CP /D6 /D1/CP/D7/D7/CT/D7 /D1/BD/ /BE /CP/D2/CS /D1/BC /B8/BD≤ /D8/CP/D2β≤ /BI/BC /CP/D2/CS − /BE≤µ≤ /BE/CC /CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /BA/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/D8/CP/D9/D7 /B7 /negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ s /BP 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/CU/D3 /D6 /D7/D0/CT/D4/D8/D3/D2 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D8/CW/CT /CB/CD/BZ/CA/BT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CU/D6/D3/D1/BT/BU/CA/BX/CD /BC/BD /D8/D3 /CR/D3/DA/CT/D6 /D4 /D6/D3/D1/D4/D8 /CS/CT/CR/CP /DD/D7 /CP/D2/CS /D3/D2 /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D6/D3/D1 /BT/BU/CA/BX/CD /BC/BC /C9 /BA/CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7 /D6/CT/CP/CR/CW/CT/CS /CU/D3 /D6 /D8/CW/CT /D7/D8/CP/D9 /D1/CX/DC/CX/D2/CV /DD/CX/CT/D0/CS/CX/D2/CV /D8/CW/CT /D1/CX/D2/CX/D1/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS/CS/CT/CR/CP /DD/CX/D2/CV /D4 /D6/D3/D1/D4/D8/D0/DD /BA /CB/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D0/D3/D2/CV/CT/D6 /D0/CX/CU/CT/D8/CX/D1/CT/D7 /D3 /D6/CU /D3 /D6/tildewideτ/CA /BN /D7/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BD/BD/BA /BY /D3 /D6/BD /BC≤ /D1/tildewide/BZ≤ /BF/BD/BC /CT/CE/B8 /D8/CW/CT /DB/CW/D3/D0/CT /D6/CP/D2/CV/CT /BE ≤ /D1/tildewideτ/BD≤ /BK/BC /BZ/CT/CE /CX/D7 /CT/DC/CR/D0/D9/CS/CT/CS/BA/CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BL/BL /BV /CP/D2/CS /BT/BU/CA/BX/CD /BL/BL /BY /BA/BD/BK/BU/BT/CA/BT /CC/BX /BL/BK /C3 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6τ /B7τ−γγ /B7/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ /D7 /BP /BD/BI/BD/DF /BD/BK/BG /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BG/CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /B4 /D1/tildewideτ/CA /B8 /D1/tildewideχ /BC/BD /B5 /D4/D0/CP/D2/CT /CP/D2/CS /CU/D3 /D6 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BA/BW/CT/CV/CT/D2/CT/D6/CP/D8/CT /BV/CW/CP /D6/CV/CT/CS /CB/D0/CT/D4/D8/D3/D2/D7 /BW/CT/CV/CT/D2/CT/D6/CP/D8/CT /BV/CW/CP /D6/CV/CT/CS /CB/D0/CT/D4/D8/D3/D2/D7/BW/CT/CV/CT/D2/CT/D6/CP/D8/CT /BV/CW/CP /D6/CV/CT/CS /CB/D0/CT/D4/D8/D3/D2/D7 /BW/CT/CV/CT/D2/CT/D6/CP/D8/CT /BV/CW/CP /D6/CV/CT/CS /CB/D0/CT/D4/D8/D3/D2/D7/CD/D2/D0/CT/D7/D7 /D7/D8/CP/D8/CT/CS /D3/D8/CW/CT/D6/DB/CX/D7/CT /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8 /D0/CX/D2/CT/D7 /D3 /D6 /CX/D2 /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7/B8 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D0/CX/D1/CX/D8/D7/CP/D7/D7/D9/D1/CT /BF /CU/CP/D1/CX/D0/CX/CT/D7 /D3/CU /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /CR/CW/CP /D6/CV/CT/CS /D7/D0/CT/D4/D8/D3/D2/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL/BF /BL/BH /BD/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /A1 /D1> /BD/BC /BZ/CT/CE/B8 /tildewide/lscript /B7/CA/tildewide/lscript−/CA > /BJ/BC /BL/BH /BD/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /CP/D0/D0 /A1 /D1 /B8/tildewide/lscript /B7/CA/tildewide/lscript−/CA ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL/BD. /BL /BL/BH /BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /BU /C7/C8 /BT/C4/tildewide/lscript/CA→/lscript/tildewide/BZ /B8/CP /D0 /D0/lscript /B4/tildewide/lscript/CA /B5 > /BK/BK /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW /BW/C4/C8/C0 /tildewide/lscript/CA→/lscript/tildewide/BZ /B8/CP /D0 /D0/lscript /B4/tildewide/lscript/CA /B5 > /BK/BE. /BJ /BL/BH /BG/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/lscript/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7/B8/C5/CB/CD/BZ/CA/BT > /BK/BF /BL/BH /BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BD /C7/C8 /BT/C4 /CT /B7/CT−→/tildewide/lscript/BD/tildewide/lscript/BD /B8/BZ/C5/CB/BU/B8 /D8/CP/D2 β /BP/BE/BI/BT/BU/CA/BX/CD /BC/BD /BW/C4/C8/C0 /tildewide/lscript→/lscript/tildewideχ /BC/BE /B8/tildewideχ /BC/BE→γ/tildewideχ /BC/BD /B8 /lscript /BP /CT /B8µ > /BI/BK. /BK /BL/BH /BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /C4/BF /tildewide/lscript/CA /B8/negationslashR /B8/BC. /BJ≤ /D8/CP/D2β≤ /BG/BC > /BK/BG /BL/BH /BK, /BL/BT/BU/CA/BX/CD /BC/BC /CE /BW/C4/C8/C0 /tildewide/lscript/CA/tildewide/lscript/CA /B4/tildewide/lscript/CA→/lscript/tildewide/BZ /B5/B8/D1/tildewide/BZ> /BL/CT /CE/BD/BU/BT/CA/BT /CC/BX /BC/BD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CS/CX/D0/CT/D4/D8/D3/D2 /B7 /negationslashET /CP/D2/CS /D7/CX/D2/CV/D0/CT /CT/D0/CT/CR/D8/D6/D3/D2 /B4/CU/D3 /D6/tildewide/CT/CA/tildewide/CT/C4 /B5/AC /D2 /CP /D0/D7/D8/CP/D8/CT/D7 /CP/D8 /BD/BK/BL /D8/D3 /BE/BC/BE /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 µ /BP− /BE/BC/BC /BZ/CT/CE /CP/D2/CS /D8/CP/D2 β /BP/BE /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D2/CS /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/B8 /CT/DA/CP/D0/D9/CP/D8/CT/CS /DB/CX/D8/CW/CX/D2 /D8/CW/CT /C5/CB/CB/C5/B8 /CP/D2/CS /DE/CT/D6/D3 /CTÆ/CR/CX/CT/D2/CR/DD/CU/D3 /D6 /CS/CT/CR/CP /DD/D7 /D3/D8/CW/CT/D6 /D8/CW/CP/D2 /tildewide/lscript→/lscript/tildewideχ /BC/BD /BA /CC/CW/CT /D7/D0/CT/D4/D8/D3/D2 /D1/CP/D7/D7/CT/D7 /CP /D6/CT /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /D8/CW/CT /BZ/CD/CC/D6/CT/D0/CP/D8/CX/D3/D2/D7 /DB/CX/D8/CW/D3/D9/D8 /D7/D8/CP/D9 /D1/CX/DC/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /A1 /D1 /BA/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BI /BU /D9/D7/CT /BI/BC/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/DD /D0/D3 /D3/CZ /CU/D3 /D6 /CT/DA/CT/D2/D8/D7/CU/D6/D3/D1 /D4/CP/CX/D6/B9/D4 /D6/D3 /CS/D9/CR/CT/CS /D7/D8/CP/D9/D7 /CX/D2 /CP /BZ/C5/CB/BU /D7/CR/CT/D2/CP /D6/CX/D3 /DB/CX/D8/CW /tildewide/lscript /CR/D3/B9/C6/C4/CB/C8 /CX/D2/CR/D0/D9/CS/CX/D2/CV /D4 /D6/D3/D1/D4/D8/tildewide/lscript /CS/CT/CR/CP /DD/D7/D8/D3 /CS/CX/D0/CT/D4/D8/D3/D2/D7 /B7 /negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /D0/CP /D6/CV/CT /CX/D1/D4/CP/CR/D8 /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/B8 /CZ/CX/D2/CZ /CT/CS /D8/D6/CP/CR/CZ/D7 /CP/D2/CS /CW/CT/CP/DA/DD /D7/D8/CP/CQ/D0/CT/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /CR/D3/D1/D4/D9/D8/CT/CS /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/B4 /tildewide/lscript /B5/CP /D2 /CS/D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BJ/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT σ· /BU/CA /BE/CU/D6/D3/D1 /CP /D7/CR/CP/D2 /D3/DA/CT/D6/D8/CW/CT /BZ/C5/CB/BU /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT/BA /CC/CW/CT /CW/CX/CV/CW/CT/D7/D8 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D7 /D6/CT/CP/CR/CW/CT/CS /CU/D3 /D6/tildewideµ/CA /B8 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT/D5/D9/D3/D8/CT/CS /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /CQ /DD /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D2/CV /D1τ /BA /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BW /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BF/BC/DF /BE/BC/BK /BZ/CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/D6/CP/CR/CZ/D7 /DB/CX/D8/CW /D0/CP 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/D0/CX/D1/CX/D8/CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BL/BK/BA/BH /BZ/CT/CE /CU/D3 /D6/tildewideµ/C4 /CP/D2/CS/tildewideτ/C4 /BA /CC/CW/CT /CQ /D3/D9/D2/CS/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CU/D3 /D6 /CR/D3/D0/D3 /D6/D0/CT/D7/D7 /D7/D4/CX/D2 /BC /D4/CP /D6/D8/CX/CR/D0/CT/D7/DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT/D7 /D0/D3/D2/CV/CT/D6 /D8/CW/CP/D2 /BD/BC− /BI/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C8 /BA/BE/BT/BU/CA/BX/CD /BC/BC /C9 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4/CP/CX/D6/D7 /D3/CU /CW/CT/CP/DA/DD /B8/CR /CW /CP /D6/CV/CT/CS /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2/CT /B7/CT−/CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2 /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE/BA /CC/CW/CT /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BK/BK /BZ/CT/CE /CU/D3 /D6/tildewideµ/C4 /B8 /tildewideτ/C4 /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT /CP/D2/CS /D9/D4 /CS/CP/D8/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BL/BK /C8 /BA/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /C0 /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D4/CP/CX/D6/D7 /D3/CU /CQ/CP/CR/CZ/B9/D8/D3/B9/CQ/CP/CR/CZ /CW/CT/CP/DA/DD /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/BA /CC/CW/CT /D9/D4/D4 /CT/D6 /CQ /D3/D9/D2/CS /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BK/BE . /BE /BZ/CT/CE /CU/D3 /D6/tildewideµ/C4 /B8/tildewideτ/C4 /BA/BG/CC/CW/CT /BU/BT/CA/BT /CC/BX /BL/BK /C3 /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BK/BE /BZ/CT/CE /CU/D3 /D6/tildewideµ/C4 /B8/tildewideτ/C4 /BA /BW/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BG /BZ/CT/CE/BA /tildewide/D5 /B4/CB/D5/D9/CP /D6/CZ/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /tildewide/D5 /B4/CB/D5/D9/CP /D6/CZ/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /tildewide/D5 /B4/CB/D5/D9/CP /D6/CZ/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /tildewide/D5 /B4/CB/D5/D9/CP /D6/CZ/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/BY /D3 /D6 /D1/tildewide/D5> /BI/BC/DF /BJ/BC /BZ/CT/CE/B8 /CX/D8 /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/CW/CP/D8 /D7/D5/D9/CP /D6/CZ/D7 /DB /D3/D9/D0/CS /D9/D2/CS/CT/D6/CV/D3 /CP /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/DA/CX/CP /CP /D2/D9/D1/CQ /CT/D6 /D3/CU /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /CP/D2/CS/BB/D3 /D6 /CR/CW/CP /D6/CV/CX/D2/D3/D7 /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /D9/D2/CS/CT/D6/CV/D3 /CP /CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D8 /D3/D4/CW/D3/D8/CX/D2/D3/D7 /CP/D7 /CP/D7/D7/D9/D1/CT/CS /CQ /DD /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7/BA /C4/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CW/CT/D2 /CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD /CX/D7 /CP/D7/D7/D9/D1/CT/CS/CP /D6/CT /D9/D7/D9/CP/D0/D0/DD /CW/CX/CV/CW/CT/D6 /D8/CW/CP/D2 /D0/CX/D1/CX/D8/D7 /DB/CW/CT/D2 /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA/C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT /D3/CU /D8/CW/CT /D0/CX/CV/CW/D8/CT/D7/D8 /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /tildewide/D5/BD /BP/tildewide/D5/CA /D7/CX/D2θ/D5 /B7/tildewide/D5/C4 /CR/D3/D7θ/D5 /BA /C1/D8 /CX/D7 /D9/D7/D9/CP/D0/D0/DD /CP/D7/D7/D9/D1/CT/CS /D8/CW/CP/D8 /D3/D2/D0/DD /D8/CW/CT /D7/CQ /D3/D8/D8/D3/D1 /CP/D2/CS /D7/D8/D3/D4 /D7/D5/D9/CP /D6/CZ/D7/CW/CP/DA/CT /D2/D3/D2/B9/D8/D6/CX/DA/CX/CP/D0 /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT/D7 /B4/D7/CT/CT /D8/CW/CT /D7/D8/D3/D4 /CP/D2/CS /D7/CQ /D3/D8/D8/D3/D1 /D7/CT/CR/D8/CX/D3/D2/D7/B5/BA /C0/CT/D6/CT/B8 /D9/D2/D0/CT/D7/D7/D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/B8 /D7/D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CP/D0/DB /CP /DD/D7 /D8/CP/CZ /CT/D2 /D8/D3 /CQ /CT /CT/CX/D8/CW/CT/D6 /D0/CT/CU/D8/BB/D6/CX/CV/CW/D8 /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/B8 /D3 /D6 /D4/D9/D6/CT/D0/DD/D3/CU /D0/CT/CU/D8 /D3 /D6/D6 /CX /CV /CW /D8/D8 /DD/D4 /CT/BA /BW/CP/D8/CP /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD/D7 /CW/CP/DA/CT /D7/CT/D8 /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /CP/CQ /D3/DA/CT /BG/BC /BZ/CT/CE/B8/CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /tildewide/D5→ /D5/tildewideχ/BD /CS/CT/CR/CP /DD/D7 /CX/CU /A1 /D1 /BP /D1/tildewide/D5− /D1/tildewideχ /BC/BD/greaterorsimilar /BH/BZ/CT /CE /BA /BY /D3 /D6 /D7/D1/CP/D0/D0/CT/D6 /DA/CP/D0/D9/CT/D7 /D3/CU/A1 /D1 /B8 /CR/D9/D6/D6/CT/D2/D8 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /CX/D2/DA/CX/D7/CX/CQ/D0/CT /DB/CX/CS/D8/CW /D3/CU /D8/CW/CT /CI /B4/A1/A0/CX/D2/DA< /BE. /BC /C5/CT/CE/B8 /C4/BX/C8 /BC/BC/B5/CT/DC/CR/D0/D9/CS/CT /D1/tildewide/D9L,R< /BG/BG /BZ/CT/CE/B8 /D1/tildewide/CS/CA< /BF/BF /BZ/CT/CE/B8 /D1/tildewide/CS/C4< /BG/BG /BZ/CT/CE /CP/D2/CS/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D0/D0 /D7/D5/D9/CP /D6/CZ/D7/CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/B8 /D1/tildewide/D5< /BG/BH /BZ/CT/CE/BA/C4/CX/D1/CX/D8/D7 /D1/CP/CS/CT /D3/CQ/D7/D3/D0/CT/D8/CT /CQ /DD /D8/CW/CT /D1/D3/D7/D8 /D6/CT/CR/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /CT /B7/CT−/B8 /D4 /D4 /B8 /CP/D2/CS /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CR/CP/D2/CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D4 /D6/CT/DA/CX/D3/D9/D7 /BX/CS/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF/BJ/BL> /BF/BJ/BL> /BF/BJ/BL> /BF/BJ/BL/BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BZ /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8/D8 /CP /D2β /BP/BF/B8µ< /BC/B8/BT/BC /BP/BC/B8 /CP/D2/DD /D1/tildewide/CV > /BL/BL. /BH /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /A1 /D1> /BD/BC /BZ/CT/CE/B8 /CT /B7/CT−→ /tildewide/D5L,R /tildewide/D5L,R > /BL/BJ /BE/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /A1 /D1> /BD/BC /BZ/CT/CE/B8 /CT /B7/CT−→ /tildewide/D5/CA /tildewide/D5/CA > /BD/BF/BK /BL/BH /BF/BT/BU/BU/C7/CC/CC /BC/BD /BW /BW/BC /lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET /B8/D8 /CP /D2β< /BD/BC/B8/D1/BC< /BF/BC/BC /BZ/CT/CE/B8 µ< /BC/B8/BT/BC /BP/BC > /BE/BH/BH /BL/BH /BF/BT/BU/BU/C7/CC/CC /BC/BD /BW /BW/BC /D8/CP/D2β /BP/BE/B8 /D1/tildewide/CV /BP /D1/tildewide/D5 /B8µ< /BC/B8/BT/BC /BP/BC/B8/lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET > /BL/BJ /BL/BH /BG/BU/BT/CA/BT /CC/BX /BC/BD /BT/C4/BX/C8 /CT /B7/CT−→/tildewide/D5 /tildewide/D5 /B8/A1 /D1> /BI/BZ/CT /CE > /BE/BE/BG /BL/BH /BH/BT/BU/BX /BL/BI /BW /BV/BW/BY /D1/tildewide/CV≤ /D1/tildewide/D5 /BN /DB/CX/D8/CW /CR/CP/D7/CR/CP/CS/CT/CS/CT/CR/CP /DD/D7/B8/lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG/BL/BC /BL/BH /BI/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /tildewide/CS/CA /B8/negationslashR /B8λ /BP/BC/BA/BF > /BH/BG/BG /BL/BH /BI/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /tildewide/D7/CA /B8/negationslashR /B8λ /BP/BC/BA/BF > /BF/BE/BH /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BI /BV /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8 /D8/CP/D2β /BP/BF/B8µ< /BC/B8/BT/BC /BP/BC/B8 /CP/D2/DD /D1/tildewide/CV > /BE/BJ/BF /BL/BH /BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BH /BT /CI/BX/CD/CB /tildewide/D5→µ /D5 /B8/negationslashR /B8 /C4/C9 /BW /B8λ /BP/BC/BA/BF > /BE/BJ/BC /BL/BH /BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BH /BT /CI/BX/CD/CB /tildewide/D5→τ /D5 /B8/negationslashR /B8 /C4/C9 /BW /B8λ /BP/BC/BA/BF > /BE/BJ/BH /BL/BT/C3/CC /BT/CB /BC/BG /BW /C0/BD /CT±/D4→/tildewide/CD/C4 /B8/negationslashR /B8 /C4/C9 /BW > /BE/BK/BC /BL/BT/C3/CC /BT/CB /BC/BG /BW /C0/BD /CT±/D4→/tildewide/BW/CA /B8/negationslashR /B8 /C4/C9 /BW/BD/BC/BT/BW/C4/C7/BY/BY /BC/BF /C0/BD /CT±/D4→/tildewide/D5 /B8/negationslashR /B8 /C4/C9 /BW > /BE/BJ/BI /BL/BH /BD/BD/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BF /BU /CI/BX/CD/CB /tildewide/CS→ /CT−/D9 /B8ν /CS /B8/negationslashR /B8 /C4/C9 /BW /B8λ> /BC/BA/BD > /BE/BI/BC /BL/BH /BD/BD/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BF /BU /CI/BX/CD/CB /tildewide/D9→ /CT /B7/CS /B8/negationslashR /B8 /C4/C9 /BW /B8λ> /BC/BA/BD > /BK/BE. /BH /BL/BH /BD/BE/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewide/D9/CA /B8/negationslashR /CS/CT/CR/CP /DD > /BJ/BJ /BL/BH /BD/BE/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewide/CS/CA /B8/negationslashR /CS/CT/CR/CP /DD > /BE/BG/BC /BL/BH /BD/BF/BT/BU/BT/CI/C7 /CE /BC/BE /BY /BW/BC /tildewide/D5 /B8/negationslashRλ/prime/BE /CY/CZ /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B8/D8/CP/D2β /BP/BE/B8 /CP/D2/DD /D1/tildewide/CV > /BE/BI/BH /BL/BH /BD/BF/BT/BU/BT/CI/C7 /CE /BC/BE /BY /BW/BC /tildewide/D5 /B8/negationslashRλ/prime/BE /CY/CZ /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B8/D8/CP/D2β /BP/BE/B8 /D1/tildewide/D5 /BP /D1/tildewide/CV/BD/BG/BT/BU/BT/CI/C7 /CE /BC/BE /BZ /BW/BC /D4 /D4→/tildewide/CV/tildewide/CV /B8/tildewide/CV/tildewide/D5/D2/D3/D2/CT /BK/BC/DF /BD/BE/BD /BL/BH /BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C7/C8 /BT/C4 /CTγ→/tildewide/D9/C4 /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF/D2/D3/D2/CT /BK/BC/DF /BD/BH/BK /BL/BH /BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C7/C8 /BT/C4 /CTγ→/tildewide/CS/CA /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF/D2/D3/D2/CT /BK/BC/DF /BD/BK/BH /BL/BH /BD/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BU /C7/C8 /BT/C4 /CTγ→/tildewide/D9/C4 /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF/D2/D3/D2/CT /BK/BC/DF /BD/BL/BI /BL/BH /BD/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BU /C7/C8 /BT/C4 /CTγ→/tildewide/CS/CA /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF > /BJ/BL /BL/BH /BD/BJ/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/D9/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BH/BH /BL/BH /BD/BJ/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/CS/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BE/BI/BF /BL/BH /BD/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /CI/BX/CD/CB /tildewide/D9/C4→µ /D5 /B8/negationslashR /B8 /C4/C9 /BW /B8λ /BP/BC/BA/BF > /BE/BH/BK /BL/BH /BD/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /CI/BX/CD/CB /tildewide/D9/C4→τ /D5 /B8/negationslashR /B8 /C4/C9 /BW /B8λ /BP/BC/BA/BF > /BK/BE /BL/BH /BD/BL/BU/BT/CA/BT /CC/BX /BC/BD /BU /BT/C4/BX/C8 /tildewide/D9/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BI/BK /BL/BH /BD/BL/BU/BT/CA/BT /CC/BX /BC/BD /BU /BT/C4/BX/C8 /tildewide/CS/CA /B8/negationslashR /CS/CT/CR/CP /DD/D7/D2/D3/D2/CT /BD/BH/BC/DF /BE/BC/BG /BL/BH /BE/BC/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BD /CI/BX/CD/CB /CT /B7/D4→/tildewide/CS/CA /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF > /BE/BC/BC /BL/BH /BE/BD/BT/BU/BU/C7/CC/CC /BC/BC /BV /BW/BC /tildewide/D9/C4 /B8/negationslashR /B8λ/prime/BE /CY/CZ /CS/CT/CR/CP /DD/D7 > /BD/BK/BC /BL/BH /BE/BD/BT/BU/BU/C7/CC/CC /BC/BC /BV /BW/BC /tildewide/CS/CA /B8/negationslashR /B8λ/prime/BE /CY/CZ /CS/CT/CR/CP /DD/D7 > /BF/BL/BC /BL/BH /BE/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /CT /B7/CT−→ /D5 /D5 /B8/negationslashR /B8λ /BP/BC/BA/BF > /BD/BG/BK /BL/BH /BE/BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /BV/BW/BY /tildewide/CS/C4 /B8/negationslashRλ/prime/CX/CY /BF /CS/CT/CR/CP /DD/D7 > /BE/BC/BC /BL/BH /BE/BG/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/CB /BV /C0 /BT /BX /C4 /BC /BJ /BT/D2/D3/D2/CT /BD/BH/BC/DF /BE/BI/BL /BL/BH /BE/BH/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BC /BX /CI/BX/CD/CB /CT /B7/D4→/tildewide/D9/C4 /B8/negationslashR /B8 /C4/C9 /BW /B8λ /BP/BC. /BF > /BE/BG/BC /BL/BH /BE/BI/BT/BU/BU/C7/CC/CC /BL/BL /BW/BC /tildewide/D5→/tildewideχ /BC/BE /CG→/tildewideχ /BC/BDγ /CG /B8/D1/tildewideχ /BC/BE− /D1/tildewideχ /BC/BD> /BE/BC /BZ/CT/CE > /BF/BE/BC /BL/BH /BE/BI/BT/BU/BU/C7/CC/CC /BL/BL /BW/BC /tildewide/D5→/tildewideχ /BC/BD /CG→/tildewide/BZγ /CG > /BE/BG/BF /BL/BH /BE/BJ/BT/BU/BU/C7/CC/CC /BL/BL /C3 /BW/BC /CP/D2/DD /D1/tildewide/CV /B8/negationslashR /B8/D8 /CP /D2β /BP/BE/B8µ< /BC > /BE/BH/BC /BL/BH /BE/BK/BT/BU/BU/C7/CC/CC /BL/BL /C4 /BW/BC /D8/CP/D2β /BP/BE/B8µ< /BC/B8 /BT /BP/BC/B8 /CY/CT/D8/D7/B7 /negationslashET > /BE/BC/BC /BL/BH /BE/BL/BT/BU/BX /BL/BL /C5 /BV/BW/BY /D4 /D4→/tildewide/D5/tildewide/D5 /B8/negationslashR/D2/D3/D2/CT /BK/BC/DF /BD/BF/BG /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BZ /BW/C4/C8/C0 /CTγ→/tildewide/D9/C4 /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF/D2/D3/D2/CT /BK/BC/DF /BD/BI/BD /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BZ /BW/C4/C8/C0 /CTγ→/tildewide/CS/CA /B8/negationslashR /C4/C9 /BW /B8λ /BP/BC. /BF > /BE/BE/BH /BL/BH /BF/BD/BT/BU/BU/C7/CC/CC /BL/BK /BX /BW/BC /tildewide/D9/C4 /B8/negationslashR /B8λ/prime/BD /CY/CZ /CS/CT/CR/CP /DD/D7 > /BE/BC/BG /BL/BH /BF/BD/BT/BU/BU/C7/CC/CC /BL/BK /BX /BW/BC /tildewide/CS/CA /B8/negationslashR /B8λ/prime/BD /CY/CZ /CS/CT/CR/CP /DD/D7 > /BJ/BL /BL/BH /BF/BD/BT/BU/BU/C7/CC/CC /BL/BK /BX /BW/BC /tildewide/CS/C4 /B8/negationslashR /B8λ/prime/CX/CY/CZ /CS/CT/CR/CP /DD/D7 > /BE/BC/BE /BL/BH /BF/BE/BT/BU/BX /BL/BK /CB /BV/BW/BY /tildewide/D9/C4 /B8/negationslashRλ/prime/BE /CY/CZ /CS/CT/CR/CP /DD/D7 > /BD/BI/BC /BL/BH /BF/BE/BT/BU/BX /BL/BK /CB /BV/BW/BY /tildewide/CS/CA /B8/negationslashRλ/prime/BE /CY/CZ /CS/CT/CR/CP /DD/D7 > /BD/BG/BC /BL/BH /BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /CT /B7/CT−→ /D5 /D5 /B8/negationslashR /B8λ /BP/BC. /BF > /BJ/BJ /BL/BH /BF/BG/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BK /CI/BX/CD/CB /D1/tildewide/D5 /BP /D1/tildewide/CT /B8 /D1 /B4/tildewideχ /BC/BD /B5/BP /BG/BC /BZ/CT/CE/BF/BH/BW /BT /CC/CC /BT /BL/BJ /CC/C0/BX/C7 /tildewideν /B3/D7 /D0/CX/CV/CW/D8/CT/D6 /D8/CW/CP/D2 /tildewideχ±/BD /B8/tildewideχ /BC/BE > /BE/BD/BI /BL/BH /BF/BI/BW/BX/CA/CA/C1/BV/C3 /BL/BJ /CI/BX/CD/CB /CT/D4→/tildewide/D5 /B8/tildewide/D5→µ /CY /D3 /D6τ /CY /B8/negationslashR/D2/D3/D2/CT /BD/BF/BC/DF /BH/BJ/BF /BL/BH /BF/BJ/C0/BX/CF/BX/CC/CC /BL/BJ /CC/C0/BX/C7 /D5/tildewide/CV→/tildewide/D5 /B8/tildewide/D5→ /D5/tildewide/CV /B8/DB /CX /D8 /CW /CP/D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3/D2/D3/D2/CT /BD/BL/BC/DF /BI/BH/BC /BL/BH /BF/BK/CC/BX/CA/BX/C3/C0/C7 /CE /BL/BJ /CC/C0/BX/C7 /D5/CV→/tildewide/D5/tildewide/CV /B8/tildewide/D5→ /D5/tildewide/CV /B8/DB /CX /D8 /CW /CP/D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3 > /BI/BF /BL/BH /BF/BL/BT/C1/BW /BL/BI /BV /C0/BD /D1/tildewide/D5 /BP /D1/tildewide/CT /B8 /D1/tildewideχ /BC/BD /BP/BF/BH /BZ/CT/CE/D2/D3/D2/CT /BF/BF/BC/DF /BG/BC/BC /BL/BH /BG/BC/CC/BX/CA/BX/C3/C0/C7 /CE /BL/BI /CC/C0/BX/C7 /D9/CV→/tildewide/D9/tildewide/CV /B8/tildewide/D9→ /D9/tildewide/CV /DB/CX/D8/CW /CP/D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3 > /BD/BJ/BI /BL/BH /BG/BD/BT/BU/BT /BV/C0/C1 /BL/BH /BV /BW/BC /BT/D2/DD /D1/tildewide/CV< /BF/BC/BC /BZ/CT/CE/BN /DB/CX/D8/CW /CR/CP/D7/B9/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BG/BE/BT/BU/BX /BL/BH /CC /BV/BW/BY /tildewide/D5→/tildewideχ /BC/BE→/tildewideχ /BC/BDγ > /BL/BC /BL/BC /BG/BF/BT/BU/BX /BL/BE /C4 /BV/BW/BY /BT/D2/DD /D1/tildewide/CV< /BG/BD/BC /BZ/CT/CE/BN /DB/CX/D8/CW/CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD > /BD/BC/BC /BG/BG/CA/C7 /CH /BL/BE /CA/CE/CD/BX /D4 /D4→/tildewide/D5/tildewide/D5 /BN/negationslashR/BG/BH/C6/C7/C2/C1/CA/C1 /BL/BD /BV/C7/CB/C5/BD/BT/BU/BT/CI/C7 /CE /BC/BK /BZ /D0/D3 /D3/CZ /CT/CS /CX/D2 /BE/BA/BD /CU/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/CP/CR/D3/D4/D0/CP/D2/CP /D6 /CY/CT/D8/D7 /D3 /D6 /D1/D9/D0/D8/CX/CY/CT/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT/negationslashET /BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3/D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /BT /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CS /CV/D0/D9/CX/D2/D3/D7 /CU/D3 /D6/D7/D4 /CT/CR/CX/AC/CR /C5/CB/CD/BZ/CA/BT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT/D7/B8 /D7/CT/CT /BY/CX/CV/D9/D6/CT /BF/BA /CB/CX/D1/CX/D0/CP /D6 /D6/CT/D7/D9/D0/D8/D7 /DB /D3/D9/D0/CS /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/CP/D0 /CP /D6/CV/CT /CR/D0/CP/D7/D7 /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/CT/D8/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BT/CI/C7 /CE/BC /BI /BV /BA /BE/BT /BV/C0/BT/CA/BW /BC/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewide/D5/tildewide/D5 /D3/CU /D8/CW/CT /AC/D6/D7/D8 /D8 /DB /D3 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CS/CX/B9/CY/CT/D8 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CX/D2 /D8/CW/CT /BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP/BA /BW/CT/CV/CT/D2/CT/D6/CP/CR/DD /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7/CT/D7 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/CT/CX/D8/CW/CT/D6 /CU/D3 /D6 /CQ /D3/D8/CW /D0/CT/CU/D8 /CP/D2/CS /D6/CX/CV/CW/D8 /D7/D5/D9/CP /D6/CZ/D7 /D3 /D6/CU /D3 /D6 /D6/CX/CV/CW/D8 /D7/D5/D9/CP /D6/CZ/D7 /D3/D2/D0/DD /B8/CP /D7/DB /CT/D0/D0 /CP/D7 /BU/B4 /tildewide/D5→ /D5/tildewideχ /BC/BD /B5/BP/BD/CB /CT /CT /BY /CX /CV /BA/BJ/CU /D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /BA /CC/CW/CX/D7 /D0/CX/D1/CX/D8 /D7/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CE /BA/BF/BT/BU/BU/C7/CC/CC /BC/BD /BW /D0/D3 /D3/CZ /CT/CS /CX/D2∼ /BD/BC/BK /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CT/CT /B8 µµ /B8/D3 /D6 /CTµ /CP/CR/CR/D3/D1/D4/CP/D2/CX/CT/CS /CQ /DD /CP/D8 /D0/CT/CP/D7/D8 /BE /CY/CT/D8/D7 /CP/D2/CS /negationslashET /BA /BX/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT/C5/CB/CD/BZ/CA/BT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /CU/D6/D3/D1 /CP /D7/CR/CP/D2 /D3/DA/CT/D6 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /BC < /D1/BC< /BF/BC/BC /BZ/CT/CE/B8 /BD/BC < /D1/BD/ /BE< /BD/BD/BC/BZ/CT/CE/B8 /CP/D2/CS /BD . /BE< /D8/CP/D2β< /BD/BC/BA /BD/BE/BH/BC /BD/BE/BH/BC/BD/BE/BH/BC /BD/BE/BH/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BG/BU/BT/CA/BT /CC/BX /BC/BD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP/CR/D3/D4/D0/CP/D2/CP /D6 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/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/DD /D3/CQ/D8/CP/CX/D2/D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT /DA/CP/D0/D9/CT /D3/CU /D1/tildewide/D5 /BBλ/prime/D3/CU /BJ/BD/BC /BZ/CT/CE /CU/D3 /D6/D8 /CW /CT /D4 /D6/D3 /CR/CT/D7/D7 /CT /B7 /D9→/tildewide/AMdk/B4/CP/D2/CS /CR/CW/CP /D6/CV/CT/CR/D3/D2/CY/D9/CV/CP/D8/CT/B5/B8 /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DDλ/prime/BD/BDk /B8 /CP/D2/CS /D3/CU /BG/BF/BC /BZ/CT/CE /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 /CT /B7/CS→/tildewide/D9j/B4/CP/D2/CS /CR/CW/CP /D6/CV/CT/CR/D3/D2/CY/D9/CV/CP/D8/CT/B5/B8 /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DDλ/prime/BDj /BD /BA/BD/BD/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BF /BU /D9/D7/CT/CS /BD/BF/BD/BA/BH /D4/CQ− /BD/D3/CU /CT /B7/D4 /CP/D2/CS /CT−/D4 /CS/CP/D8/CP /D8/CP/CZ /CT/D2 /CP/D8 /BF/BC/BC /CP/D2/CS /BF/BD/BK /BZ/CT/CE /D8/D3/D0/D3 /D3/CZ /CU/D3 /D6/D2 /CP /D6/D6/D3 /DB /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D8/CW/CT /CT/D5 /D3 /D6ν /D5 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA /CB/D9/CR/CW /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /D1/CP /DD/D3 /D6/CX/CV/CX/D2/CP/D8/CT/CU/D6/D3/D1 /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /DB/CX/D8/CW /D2/D3/D2/B9/DE/CT/D6/D3 λ/prime/BDj /BD /B4/D0/CT/CP/CS/CX/D2/CV /D8/D3 /tildewide/D9/CY /B5/D3 /D6λ/prime/BD/BDk /B4/D0/CT/CP/CS/CX/D2/CV /D8/D3 /tildewide/CS/CZ /B5/BA /CB/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BK /CP/D2/CS /CT/DC/D4/D0/CP/D2/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D8/CT/DC/D8 /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8/D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D7/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BD/BE/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /negationslashR /D4 /D6/D3/D1/D4/D8 /CS/CT/CR/CP /DD/D7/DB/CX/D8/CW /CD /BW /BW /CS/CX/D6/CT/CR/D8 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D8 /CP/D8√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA/BD/BF/BT/BU/BT/CI/C7 /CE/BC /BE /BY /D0/D3 /D3/CZ /CT/CS /CX/D2 /BJ/BJ . /BH/D4 /CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW ≥ /BEµ /B7≥/BG/CY/CT/D8/D7/B8 /D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CP/D2 /CX/D2/CS/CX/D6/CT/CR/D8 /negationslashR /CS/CT/CR/CP /DD/B4/D3/CU /D8/CW/CT /tildewideχ /BC/BD /B5/DA /CX /CP /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CTλ/prime/BE /CY/CZ /DB/CW/CT/D6/CT /CY /BP/BD/B8/BE /CP/D2/CS /CZ /BP/BD/B8/BE/B8/BF/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT/D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /C5/CB/CD/BZ/CA/BT /D7/CR/CT/D2/CP /D6/CX/D3 /CQ /DD /CP /D7/CR/CP/D2 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BC ≤ /C5/BC≤ /BG/BC/BC /BZ/CT/CE/B8 /BI/BC ≤/D1/BD/ /BE≤ /BD/BE/BC /BZ/CT/CE /CU/D3 /D6 /AC/DC/CT/CS /DA/CP/D0/D9/CT/D7 /BT/BC /BP/BC/B8µ< /BC/B8 /CP/D2/CS /D8/CP/D2 β /BP/BE /D3 /D6 /BI/BA /CC/CW/CT /CQ /D3/D9/D2/CS/D7 /CP /D6/CT /DB /CT/CP/CZ /CT/D6/CU/D3 /D6/D8 /CP /D2β /BP/BI/BA /CB/CT/CT /BY/CX/CV/D7/BA /BE/B8/BF /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /CR/D3/D2/D8/D3/D9/D6/D7 /CX/D2 /D1/BD/ /BE /DA/CT/D6/D7/D9/D7 /D1/BC /CU/D3 /D6/D8 /CP /D2β /BP/BE /CP/D2/CS/BI/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA/BD/BG/BT/BU/BT/CI/C7 /CE/BC /BE /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CV/D0/D9/CX/D2/D3/D7 /CP/D2/CS /D7/D5/D9/CP /D6/CZ/D7 /CX/D2 /BL/BE . /BJ/D4 /CQ− /BD/D3/CU/D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE/B8 /D9/D7/CX/D2/CV /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D3/D2/CT /CT/D0/CT/CR/D8/D6/D3/D2/B8 ≥ /BG /CY/CT/D8/D7/B8 /CP/D2/CS /D0/CP /D6/CV/CT/negationslashET /BA/CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /CP /C5/CB/CD/BZ/CA/BT /D7/CR/CT/D2/CP /D6/CX/D3 /DB/CX/D8/CW µ< /BC/B8 /BT/BC /BP/BC/B8 /CP/D2/CS /D8/CP/D2 β /BP/BF /CP/D2/CS/CP/D0/D0/D3 /DB /D8/D3 /CT/DC/CR/D0/D9/CS/CT /CP /D6/CT/CV/CX/D3/D2 /D3/CU /D8/CW/CT /B4 /D1/BC /B8 /D1/BD/ /BE /B5/D7 /CW /D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BD/BD/BA/BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /CP /CY/CT/D8 /CX/D2 /CT /B7/CT−/CP/D8 /BD/BK/BL/BZ/CT/CE/BA /CB/D5/D9/CP /D6/CZ/D7 /B4/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/B5 /CR/D3/D9/D0/CS /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /CP /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /DB/CX/D8/CW/CP /D5/D9/CP /D6/CZ /CU/D6/D3/D1 /D8/CW/CT /AD/D9/CR/D8/D9/CP/D8/CX/D3/D2 /D3/CU /CP /DA/CX/D6/D8/D9/CP/D0 /D4/CW/D3/D8/D3/D2/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/prime/BD /CY/CZ /CP/D7 /CP/CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/D7/BA /BK/DF/BL/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D7/D5/D9/CP /D6/CZ/CS/CT/CR/CP /DD/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BD/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BU /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /CP /CY/CT/D8 /CX/D2 /CT /B7/CT−/CP/D8/BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CB/D5/D9/CP /D6/CZ/D7 /B4/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/B5 /CR/D3/D9/D0/CS /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /CP /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CP/D2/CT/D0/CT/CR/D8/D6/D3/D2 /DB/CX/D8/CW /CP /D5/D9/CP /D6/CZ /CU/D6/D3/D1 /D8/CW/CT /AD/D9/CR/D8/D9/CP/D8/CX/D3/D2 /D3/CU /CP /DA/CX/D6/D8/D9/CP/D0 /D4/CW/D3/D8/D3/D2/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/prime/BD /CY/CZ /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8/D7/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D6/CT/CP/CS /D3/AB /CU/D6/D3/D1 /BY/CX/CV/BA /BG/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT/D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE/BA/BD/BJ/BT /BV /C0 /BT /CA /BW/BC /BE/D7 /CT /CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /negationslashR /D4 /D6/D3/D1/D4/D8 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D8√ /D7 /BP/BD/BK/BL/DF /BE/BC/BK /BZ/CT/CE/BA /CC/CW/CT /D7/CT/CP /D6/CR/CW /CX/D7 /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CU/D3 /D6 /CS/CX/D6/CT/CR/D8 /CP/D2/CS /CX/D2/CS/CX/D6/CT/CR/D8/CS/CT/CR/CP /DD/D7/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D3/D2/CT /CR/D3/D9/D4/D0/CX/D2/CV /CP/D8 /D8/CW/CT /D8/CX/D1/CT /D8/D3 /CQ /CT /D2/D3/D2/DE/CT/D6/D3/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8/CS/CT/CR/CP /DD/D7/BA /CB/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D6/CT/CP/CR/CW/CT/CS /CU/D3 /D6/B4/tildewide/D9/CA /B8/tildewide/CS/CA /B5 /CS/CX/D6/CT/CR/D8 /B4/BK/BC/B8/BH/BI/B5 /BZ/CT/CE /CP/D2/CS /B4 /tildewide/D9/C4 /B8/tildewide/CS/C4 /B5 /CS/CX/D6/CT/CR/D8/D3 /D6 /CX/D2/CS/CX/D6/CT/CR/D8 /B4/BK/BJ/B8/BK/BI/B5 /BZ/CT/CE /CS/CT/CR/CP /DD/D7/BA/BD/BK/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /CT /B7/D4→/lscript /CG /B8 /DB/CW/CT/D6/CT /lscript /BPµ/D3 /D6τ /DB/CX/D8/CW /CW/CX/CV/CW pT /B8/CX /D2/BG /BJ . /BJ/D4 /CQ− /BD/D3/CU /CT /B7/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BF/BC/BC /BZ/CT/CE/BA /CB/D9/CR/CW /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /D1/CP /DD/D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /DB/CX/D8/CW /D7/CX/D1/D9/D0/D8/CP/D2/CT/D3/D9/D7/D0/DD /D2/D3/D2/DE/CT/D6/D3 λ/prime/BD /CY/CZ /CP/D2/CSλ/prime/CX/CY /CZ /B4 /CX /BP/BE /D3 /D6 /BF/B5/BA/CC/CW/CT /D5/D9/D3/D8/CT/CS /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D7/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BD/BL/BU/BT/CA/BT /CC/BX /BC/BD /BU /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /negationslashR /D4 /D6/D3/D1/D4/D8 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW/C4/C4 /BX /CX/D2/CS/CX/D6/CT/CR/D8 /D3 /D6 /CD /BW /BW /CS/CX/D6/CT/CR/D8 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D8√ /D7 /BP/BD/BK/BL/DF /BE/BC/BE /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/D3/D0/CS/D7 /CU/D3 /D6 /CS/CX/D6/CT/CR/D8/CS/CT/CR/CP /DD/D7 /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DD/negationslashR /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CU/D3 /D6 /C4/C4 /BX /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B4 /D1/tildewide/D9/CA> /BL/BC /BZ/CT/CE /CP/D2/CS /D1/tildewide/CS/CA> /BK/BL /BZ/CT/CE/B5/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BU/BT/CA/BT /CC/BX /BC/BC /C0 /BA/BE/BC/BU/CA/BX/C1/CC/CF/BX/BZ/BC/BD /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D7/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /BG/BJ . /BJ/D4 /CQ− /BD/D3/CU /CT /B7/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B8 /D1/CT/CS/CX/CP/D8/CT/CS/CQ /DD/negationslashR /CR/D3/D9/D4/D0/CX/D2/CV/D7 /C4/C9 /BW /CP/D2/CS /D0/CT/CP/CS/CX/D2/CV /D8/D3 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /tildewideν /CP/D2/CS≥ /BD /CY/CT/D8/B8 /CR/D3/D1/D4/D0/CT/D1/CT/D2/D8/CX/D2/CV/D8/CW/CT /CT /B7/CG /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /D3/CU /BU/CA/BX/C1/CC/CF/BX/BZ/BC/BC /BX /BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /D3/D2 λ/prime√ β /B8 /DB/CW/CT/D6/CT β /CX/D7 /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ/D7 /CX/D2/D8/D3 /CT /B7/D5 /B7 ν /D5 /B8 /CP/D7 /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7/B8 /D7/CT/CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BH/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D7/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BE/BD/BT/BU/BU/C7/CC/CC /BC/BC /BV /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 ∼ /BL/BG /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW µµ /B7/CY/CT/D8/D7/B8 /D3 /D6/CX/CV/B9/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CR/CP/D2 /CQ /CT /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7/D0/CX/D1/CX/D8/D7 /D3/D2 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CS/CX/D6/CT/CR/D8 /negationslashR /CS/CT/CR/CP /DD/DA /CX /CP λ/prime/BE /CY/CZ /C4/BE /C9/CY /CS /CR/CZ /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BU/D3/D9/D2/CS/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /D3/CU /BD /CP/D2/CS /D3/CU /BD/BB/BE/B8 /D7/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BG/BA /CC/CW/CT /CU/D3 /D6/D1/CT/D6 /DD/CX/CT/D0/CS/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /tildewide/D9/C4 /BA /CC/CW/CT /D0/CP/D8/D8/CT/D6 /CX/D7 /CR/D3/D1/CQ/CX/D2/CT/CS /DB/CX/D8/CW /D8/CW/CT /CQ /D3/D9/D2/CS /D3/CU/BT/BU/BU/C7/CC/CC /BL/BL /C2 /CU/D6/D3/D1 /D8/CW/CT µν /B7/CY/CT/D8/D7 /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CS /D3/CU /BT/BU/BU/C7/CC/CC /BL/BK /BX /CP/D2/CS /BT/BU/BU/C7/CC/CC /BL/BK /C2 /CU/D6/D3/D1/D8/CW/CTνν /B7/CY/CT/D8/D7 /CR/CW/CP/D2/D2/CT/D0 /D8/D3 /DD/CX/CT/D0/CS /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /tildewide/CS/CA /BA/BE/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /D3/CU /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CS/D3 /DB/D2/B9/D8 /DD/D4 /CT/D7/D5/D9/CP /D6/CZ /CT/DC/CR/CW/CP/D2/CV/CT /DA/CX/CP /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/prime/BD /CY/CZ /C4/BD /C9/CY /CS /CR/CZ /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT/CR/CP/D7/CT /CY/BP/BD/B8/BE /B8 /CP/D2/CS /CW/D3/D0/CS/D7 /CU/D3 /D6λ/prime/BD /CY/CZ /BP/BC/BA/BF/BA /BW/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE/B8 /D7/D9/D4 /CT/D6/D7/CT/CS/CX/D2/CV/D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /BA/BE/BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 ∼ /BK/BK /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /BE/DF/BF /CY/CT/D8/D7/B8 /CP/D8/D0/CT/CP/D7/D8 /D3/D2/CT /CQ /CT/CX/D2/CV /CQ /B9/D8/CP/CV/CV/CT/CS/B8 /D0/CP /D6/CV/CT/negationslashET /CP/D2/CS /D2/D3 /CW/CX/CV/CW pT /D0/CT/D4/D8/D3/D2/D7/BA /CB/D9/CR/CW νν /B7 /CQ /B9/CY/CT/D8/D7 /CT/DA/CT/D2/D8/D7/DB /D3/D9/D0/CS /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CS/CX/D6/CT/CR/D8 /negationslashR /CS/CT/CR/CP /DD/DA /CX /CP λ/prime/CX/CY /BF /C4/CX /C9/CY /CS /CR/BF /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D7/D7/D9/D1/CX/D2/CV/DE/CT/D6/D3 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D8/D3 /CR/CW/CP /D6/CV/CT/CS /D0/CT/D4/D8/D3/D2/D7/BA/BE/BG/BU/BT/CA/BT /CC/BX /BC/BC /C1 /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CT/AB/CT/CR/D8 /D3/D2 /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CR/CW/CP /D6/CV/CT /CP/D7/DD/D1/D1/CT/D8/D6/CX/CT/D7 /D3/CU/D8 /B9/CR/CW/CP/D2/D2/CT/D0 /CS/D3 /DB/D2/B9/D8 /DD/D4 /CT /D7/D5/D9/CP /D6/CZ /CT/DC/CR/CW/CP/D2/CV/CT /DA/CX/CP /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/D4/D0/CX/D2/CV λ/prime/BD /CY/CZ /C4/BD /C9/CY /CS /CR/CZ /BA/CC /CW /CT/D0/CX/D1/CX/D8 /CW/CT/D6/CT /D6/CT/CU/CT/D6/D7 /D8/D3 /D8/CW/CT /CR/CP/D7/CT /CY/BP/BD/B8/BE /B8 /CP/D2/CS /CW/D3/D0/CS/D7 /CU/D3 /D6λ/prime/BD /CY/CZ /BP/BC/BA/BF/BA /BT /BH/BC /BZ/CT/CE /D0/CX/D1/CX/D8 /CX/D7 /CU/D3/D9/D2/CS /CU/D3 /D6/D9/D4/B9/D8 /DD/D4 /CT /D7/D5/D9/CP /D6/CZ/D7 /DB/CX/D8/CW /CZ /BP/BF/BA /BW/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/BA/BE/BH/BU/CA/BX/C1/CC/CF/BX/BZ/BC/BC /BX /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D7/D5/D9/CP /D6/CZ /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /CT /B7/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B8 /D1/CT/CS/CX/CP/D8/CT/CS /CQ /DD/negationslashR /CR/D3/D9/D4/D0/CX/D2/CV/D7/C4/C9 /BW /CP/D2/CS /D0/CT/CP/CS/CX/D2/CV /D8/D3 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CP/D2 /CX/CS/CT/D2/D8/CX/AC/CT/CS /CT /B7/CP/D2/CS≥ /BD /CY/CT/D8/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /D8/D3/D9/D4/B9/D8 /DD/D4 /CT /D7/D5/D9/CP /D6/CZ/D7 /D3/CU /CP/D0/D0 /CV/CT/D2/CT/D6/CP/D8/CX/D3/D2/D7/B8 /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /BU/B4 /tildewide/D5→ /D5/CT /B5/BP/BD/BA/BE/BI/BT/BU/BU/C7/CC/CC /BL/BL /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6γ/negationslashE/CC /B7≥ /BE /CY/CT/D8 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /CP/D2/CS /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 σ /B4 /D4 /D4→ /tildewide/D5 /B7/CG/B5· /BU/B4/tildewide/D5→γ/negationslashE/CC /CG/B5/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D1/tildewide/CV≥ /D1/tildewide/D5 /B8 /DB/CX/D8/CW /BU/B4/tildewideχ /BC/BE→ /tildewideχ /BC/BDγ /B5/BP/BD /CP/D2/CS /BU/B4 /tildewideχ /BC/BD→/tildewide/BZγ /B5/BP/BD/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT/DD /CX/D1/D4 /D6/D3/DA/CT /D8/D3 /BF/BD/BC /BZ/CT/CE /B4/BF/BI/BC /BZ/CT/CE /CX/D2 /D8/CW/CT/CR/CP/D7/CT /D3/CU γ/tildewide/BZ /CS/CT/CR/CP /DD/B5 /CU/D3 /D6 /D1/tildewide/CV /BP /D1/tildewide/D5 /BA/BE/BJ/BT/BU/BU/C7/CC/CC /BL/BL /C3 /D9/D7/CT/D7 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D4/CP/CX/D6 /CP/D2/CS /CU/D3/D9/D6 /CY/CT/D8/D7 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU/D8/CW/CT/tildewideχ /BC/BD /C4/CB/C8 /DA/CX/CP /negationslashR /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D4/CP /D6/D8/CX/CR/D0/CT /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/CP /D6/CT /D8/CP/CZ /CT/D2 /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D1/CX/D2/CX/D1/CP/D0 /D7/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /BA /BT/D2 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CP/D8 /BL/BH/B1 /BV/C4 /CX/D7/D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /B4 /D1/BC /B8 /D1/BD/ /BE /B5 /D4/D0/CP/D2/CT /D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 /BT/BC /BP/BC/B8µ< /BC/B8 /D8/CP/D2 β /BP/BE /CP/D2/CS/CP/D2/DD /D3/D2/CT /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/prime/BD /CY/CZ> /BD/BC− /BF/B4 /CY /BP/BD/B8/BE /CP/D2/CS /CZ /BP/BD/B8/BE/B8/BF/B5 /CP/D2/CS /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT /CP/CQ /D3/DA/CT/D0/CX/D1/CX/D8 /CX/D7 /CR/D3/D1/D4/D9/D8/CT/CS/BA /BY /D3 /D6 /CT/D5/D9/CP/D0 /D1/CP/D7/D7 /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CS /CV/D0/D9/CX/D2/D3/D7/B8 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D0/CX/D1/CX/D8 /CX/D7 /BE/BJ/BJ/BZ/CT/CE/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CT/D7/D7/CT/D2/D8/CX/CP/D0/D0/DD /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/BC /B8 /CQ/D9/D8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/D8/CT/D6/CX/D3 /D6/CP/D8/CT/D7 /D6/CP/D4/CX/CS/D0/DD/DB/CX/D8/CW /CX/D2/CR/D6/CT/CP/D7/CX/D2/CV /D8/CP/D2 β /D3 /D6µ> /BC/BA/BE/BK/BT/BU/BU/C7/CC/CC /BL/BL /C4 /CR/D3/D2/D7/CX/CS/CT/D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D8/CW/D6/CT/CT /D3 /D6/D1 /D3 /D6/CT /CY/CT/D8/D7 /CP/D2/CS /D0/CP /D6/CV/CT/negationslashE/CC /BA /CB/D4 /CT/CR/D8/D6/CP /CP/D2/CS /CS/CT/CR/CP /DD/D6/CP/D8/CT/D7 /CP /D6/CT /CT/DA/CP/D0/D9/CP/D8/CT/CS /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D1/CX/D2/CX/D1/CP/D0 /CB/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /B8 /CP/D7/D7/D9/D1/CX/D2/CV /AC/DA/CT /AD/CP/DA/D3 /D6/D7 /D3/CU/CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D7/D5/D9/CP /D6/CZ/D7/B8 /CP/D2/CS /D7/CR/CP/D2/D2/CX/D2/CV /D8/CW/CT /D7/D4/CP/CR/CT /D3/CU /D8/CW/CT /D9/D2/CX/DA/CT/D6/D7/CP/D0 /CV/CP/D9/CV/CX/D2/D3 /B4 /D1/BD/ /BE /B5 /CP/D2/CS /D7/CR/CP/D0/CP /D6/B4 /D1/BC /B5 /D1/CP/D7/D7/CT/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BE/DF /BF /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D6/CT/D0/CP/D8/CX/DA/CT /DA/CP/D0/D9/CT /D3/CU/D1/tildewide/D5 /CP/D2/CS /D1/tildewide/CV /BA/BE/BL/BT/BU/BX /BL/BL /C5 /D0/D3 /D3/CZ /CT/CS /CX/D2 /BD/BC/BJ /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD. /BK/CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CX/CZ /CT /D7/CX/CV/D2/CS/CX/CT/D0/CT/CR/D8/D6/D3/D2/D7 /CP/D2/CS /D8 /DB /D3/D3 /D6/D1 /D3 /D6/CT /CY/CT/D8/D7 /CU/D6/D3/D1 /D8/CW/CT /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /CS/CT/CR/CP /DD/D7/tildewide/D5→ /D5/tildewideχ /BC/BD /CP/D2/CS/tildewideχ /BC/BD→ /CT/D5 /D5/prime/B8/CP/D7/D7/D9/D1/CX/D2/CV /negationslashR /CR/D3/D9/D4/D0/CX/D2/CV /C4/BD /C9/CY /BW /CR/CZ /B8 /DB/CX/D8/CW /CY /BP/BE/B8/BF /CP/D2/CS /CZ /BP/BD/B8/BE/B8/BF/BA /CC/CW/CT/DD /CP/D7/D7/D9/D1/CT /AC/DA/CT /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT/D7/D5/D9/CP /D6/CZ /AD/CP/DA/D3 /D6/D7/B8 /BU/B4/tildewide/D5→ /D5/tildewideχ /BC/BD /B5/BP/BD/B8 /BU/B4 /tildewideχ /BC/BD→ /CT/D5 /D5/prime/B5/BP/BC. /BE/BH /CU/D3 /D6/CQ /D3 /D8 /CW /CT /B7/CP/D2/CS /CT−/B8/CP /D2 /CS /D1/tildewide/CV≥/BE/BC/BC /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/tildewideχ /BC/BD≥ /D1/tildewide/D5 /BB/BE /CP/D2/CS /CX/D1/D4 /D6/D3/DA/CT/D7 /CU/D3 /D6 /CW/CT/CP/DA/CX/CT/D6 /CV/D0/D9/CX/D2/D3/D7 /D3 /D6/CW/CT/CP/DA/CX/CT/D6 χ /BC/BD /BA/BF/BC/BT/BU/CA/BX/CD /BL/BL /BZ /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D3 /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CP/D2/CS /CP /CY/CT/D8 /CX/D2 /CT /B7/CT−/CP/D8 /BD/BK/BF/BZ/CT/CE/BA /CB/D5/D9/CP /D6/CZ/D7 /B4/D3 /D6 /D0/CT/D4/D8/D3 /D5/D9/CP /D6/CZ/D7/B5 /CR/D3/D9/D0/CS /D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /CP /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /DB/CX/D8/CW/CP/D5 /D9 /CP /D6/CZ /CU/D6/D3/D1 /D8/CW/CT /AD/D9/CR/D8/D9/CP/D8/CX/D3/D2 /D3/CU /CP /DA/CX/D6/D8/D9/CP/D0 /D4/CW/D3/D8/D3/D2/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/prime/BD /CY/CZ /CP/D7 /CP/CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BG/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CP/D8 /D3/D2/D0/DD /CS/CX/D6/CT/CR/D8 /D7/D5/D9/CP /D6/CZ /CS/CT/CR/CP /DD/D7/CR/D3/D2/D8/D6/CX/CQ/D9/D8/CT/BA/BF/BD/BT/BU/BU/C7/CC/CC /BL/BK /BX /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 ∼ /BD/BD/BH /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CTν /B7/CY/CT/D8/D7/B8 /D3 /D6/CX/CV/CX/D2/CP/D8/B9/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CS/CX/D6/CT/CR/D8 /negationslashR /CS/CT/CR/CP /DD/DA /CX /CP λ/prime/BD /CY/CZ /C4/BD /C9/CY /CS /CR/CZ/CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CQ /DD /CR/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT/D7/CT /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /CQ /D3/D9/D2/CS /D3/CU/BT/BU/BU/C7/CC/CC /BL/BJ /BU /CU/D6/D3/D1 /D8/CW/CT /CT/CT /B7/CY/CT/D8/D7 /CR/CW/CP/D2/D2/CT/D0 /CP/D2/CS /DB/CX/D8/CW /CP /D6/CT/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /BT/BU/BT /BV/C0/C1 /BL/BI /BU νν /B7/CY/CT/D8/D7 /CR/CW/CP/D2/D2/CT/D0/BA/BF/BE/BT/BU/BX /BL/BK /CB /D0/D3 /D3/CZ /CT/CS /CX/D2∼ /BD/BD/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW µµ /B7/CY/CT/D8/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /CS/CX/D6/CT/CR/D8 /negationslashR /CS/CT/CR/CP /DD/DA/CX/CPλ/prime/BE /CY/CZ /C4/BE /C9/CY /CS /CR/CZ /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/CX/D1/CT/D7/D8/CW/CT /D7/D5/D9/CP /D6/CT /D3/CU /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/B8 /D7/CT/CT /BY/CX/CV/BA /BE/BA /C5/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /D6/CT/D7/D9/D0/D8 /CU/D6/D3/D1 /D8/CW/CT /CR/D3/D1/D4/CP /D6/CX/D7/D3/D2 /DB/CX/D8/CW/D8/CW/CT/D3 /D6/CT/D8/CX/CR/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /CP/D2/CS /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CT/D5/D9/CP/D0 /D8/D3 /BD /CU/D3 /D6/tildewide/D9/C4 /CP/D2/CS /BD/BB/BE /CU/D3 /D6/tildewide/CS/CA /BA/BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /CP/D2/CS /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /D7/D8/D9/CS/CX/CT/CS /D8/CW/CT /CX/D2/D8/CT/D6/CU/CT/D6/CT/D2/CR/CT /D3/CU /D8 /B9/CR/CW/CP/D2/D2/CT/D0 /D7/D5/D9/CP /D6/CZ /B4/tildewide/CS/CA /B5/CT/DC/CR/CW/CP/D2/CV/CT /DA/CX/CP /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV λ/prime/BD /CY/CZ /C4/BD /C9/CY /CS /CR/CZ /CR/D3/D9/D4/D0/CX/D2/CV /CX/D2 /CT /B7/CT−→ /D5 /D5 /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 λ/prime/BD /CY/CZ /BP/BC. /BF/BA /CB/CT/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D6/CT/D0/CP/D8/CT/CS /D0/CX/D1/CX/D8/D7 /D3/D2 /tildewide/D9/C4 /CT/DC/CR/CW/CP/D2/CV/CT/BA /BW/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BJ/BE/BZ/CT/CE/BA/BF/BG/BU/CA/BX/C1/CC/CF/BX/BZ/BL/BK /D9/D7/CT/CS /D4 /D3/D7/CX/D8/D6/D3/D2/B7/CY/CT/D8 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1 /D8/D3 /D0/D3 /D3/CZ/CU/D3 /D6 /CT /B7/D5→/tildewide/CT/tildewide/D5 /DA/CX/CP /CV/CP/D9/CV/CX/D2/D3/B9/D0/CX/CZ /CT /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /CT/DC/CR/CW/CP/D2/CV/CT /DB/CX/D8/CW /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /B4 /CT/tildewideχ /BC/BD /B5/B4 /D5/tildewideχ /BC/BD /B5/BA /CB/CT/CT/D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D7 /CX/D2 /D1/tildewide/CT /B8 /D1/tildewideχ /BC/BD /BA/BF/BH/BW /BT /CC/CC /BT/BL /BJ/CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /D8/CW/CT /D7/D5/D9/CP /D6/CZ /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CQ /DD /BT/BU/BT /BV/C0/C1 /BL/BH /BV /CR/CP/D2 /CQ /CT /DB /CT/CP/CZ /CT/D2/CT/CS /CQ /DD/BD/BC/DF /BE/BC /BZ/CT/CE /CX/CU /D3/D2/CT /D6/CT/D0/CP/DC/CT/D7 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /D8/CW/CT /D9/D2/CX/DA/CT/D6/D7/CP/D0 /D7/CR/CP/D0/CP /D6 /D1/CP/D7/D7 /CP/D8 /D8/CW/CT /BZ/CD/CC/B9/D7/CR/CP/D0/CT/D7/D3 /D8/CW/CP/D8 /D8/CW/CT /tildewideχ±/BD /B8/tildewideχ /BC/BE /CX/D2 /D8/CW/CT /D7/D5/D9/CP /D6/CZ /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /CW/CP/DA/CT /CS/D3/D1/CX/D2/CP/D2/D8 /CP/D2/CS /CX/D2/DA/CX/D7/CX/CQ/D0/CT /CS/CT/CR/CP /DD/D7 /D8/D3 /tildewideν /BA/BF/BI/BW/BX/CA/CA/C1/BV/C3 /BL/BJ /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D0/CT/D4/D8/D3/D2/B9/D2/D9/D1/CQ /CT/D6 /DA/CX/D3/D0/CP/D8/CX/D2/CV /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DA/CX/CP /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /CR/D3/D9/B9/D4/D0/CX/D2/CV/D7 λ/prime/CX/CY /CZ /C4/CX /C9/CY /CS/CZ /BA /CF/CW/CT/D2 λ/prime/BD/BD /CZλ/prime/CX/CY /CZ/negationslash/BP /BC/B8 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 /CT/D9→/tildewide/CS∗/CZ→/lscript/CX /D9/CY /CX/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT/BA/CF/CW/CT/D2 λ/prime/BD /CY /BDλ/prime/CX/CY /CZ/negationslash/BP /BC/B8 /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 /CT /CS→/tildewide/D9∗/CY→/lscript/CX /CS/CZ /CX/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT/BA /BD/BC/BC/B1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV/CU/D6/CP/CR/D8/CX/D3/D2 /tildewide/D5→/lscript /CY /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D5/D9/D3/D8/CT/CS /CW/CT/D6/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/D7 /D8/D3 /tildewide/D8→τ /D5 /CS/CT/CR/CP /DD /B8/DB /CX /D8 /CW λ/prime/BP/BC. /BF/BA /BY /D3 /D6 /CS/CX/AB/CT/D6/CT/D2/D8 /CR/CW/CP/D2/D2/CT/D0/D7/B8 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D7/D0/CX/CV/CW/D8/D0/DD /CQ /CT/D8/D8/CT/D6/BA /CB/CT/CT /CC /CP/CQ/D0/CT /BI /CX/D2 /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6/BA/BF/BJ/C0/BX/CF/BX/CC/CC /BL/BJ /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D4 /D3/D7/D7/CX/CQ/D0/CT /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /CS/CX/B9/CY/CT/D8 /D1/D3 /CS/CT /B4 /tildewide/D5→ /D5/tildewide/CV /B5/CU/D6/D3/D1 /BT/C4/C1/CC/CC/C1 /BL/BF /D5/D9/D3/D8/CT/CS /CX/D2 /CK/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/B8Ꜽ /BT/BU/BX /BL/BI /BD/BE/BH/BD /BD/BE/BH/BD/BD/BE/BH/BD /BD/BE/BH/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT 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/CW/CP/CS/D6/D3/D2/CX/D7/CT /CX/D2/D8/D3/CW/CP/CS/D6/D3/D2/D7 /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT /D0/D3/D2/CV /CT/D2/D3/D9/CV/CW /D8/D3 /CT/D7/CR/CP/D4 /CT /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/D4 /D6/CX/D3 /D6 /D8/D3 /CP /D4 /D3/D7/D7/CX/CQ/D0/CT /CS/CT/CR/CP /DD /BA/C4/CX/D1/CX/D8/D7 /D1/CP /DD /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT /D3/CU /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT/D7/BM /tildewide/D5/BD /BP/tildewide/D5/C4 /CR/D3/D7θ/D5 /B7/tildewide/D5/CA /D7/CX/D2θ/D5 /BA/CC/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D8/CW/CT /CI /BC/CQ /D3/D7/D3/D2 /DA/CP/D2/CX/D7/CW/CT/D7 /CU/D3 /D6 /D9/D4/B9/D8 /DD/D4 /CT /D7/D5/D9/CP /D6/CZ/D7 /DB/CW/CT/D2 θ/D9 /BP/BC. /BL/BK/B8 /CP/D2/CS /CU/D3 /D6/CS/D3 /DB/D2 /D8 /DD/D4 /CT /D7/D5/D9/CP /D6/CZ/D7 /DB/CW/CT/D2 θ/CS /BP/BD. /BD/BJ/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BL/BH /BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /BT/C4/BX/C8 /tildewide/D9 > /BL/BE /BL/BH /BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /BT/C4/BX/C8 /tildewide/CS/D2/D3/D2/CT /BE/DF /BK/BH /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/D9/C4/D2/D3/D2/CT /BE/DF /BK/BD /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/D9/CA/D2/D3/D2/CT /BE/DF /BK/BC /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/D9 /B8θ/D9 /BP/BC. /BL/BK/D2/D3/D2/CT /BE/DF /BK/BF /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/CS/C4/D2/D3/D2/CT /BH/DF /BG/BC /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/CS/CA/D2/D3/D2/CT /BH/DF /BF/BK /BL/BH /BE/BT/BU/CA/BX/CD /BL/BK /C8 /BW/C4/C8/C0 /tildewide/CS /B8θ/CS /BP/BD. /BD/BJ/BD/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /D9/D7/CT /CT /B7/CT−/CS/CP/D8/CP /CP/D8 /CP/D2/CS /CP /D6/D3/D9/D2/CS /D8/CW/CT /CI /BC/D4 /CT/CP/CZ /D8/D3 /D0/D3 /D3/CZ /CU/D3 /D6 /CW/CP/CS/D6/D3/D2/CX/DE/CX/D2/CV /D7/D8/CP/CQ/D0/CT/D7/D5/D9/CP /D6/CZ/D7/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CT/CX/D6 /D6/CT/D7/D9/D0/D8/D7 /D3/D2 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /CR/CW/CP /D6/CV/CT/CS /CP/D2/CS /D2/CT/D9/D8/D6/CP/D0 /CA/B9/CW/CP/CS/D6/D3/D2/D7 /DB/CX/D8/CW/C2/BT/C6/C7/CC /BC/BF/B8 /CP /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8 /D3/CU /BD/BH/BA/BJ /BZ/CT/CE /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA /BV/D3/D1/CQ/CX/D2/CX/D2/CV /D8/CW/CX/D7 /CU/D9/D6/D8/CW/CT/D6/DB/CX/D8/CW /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/D6/CP/CR/CZ/D7 /DB/CX/D8/CW /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CS/CP/D8/CP /CU/D6/D3/D1 /BD/BK/BF /D8/D3/BE/BC/BK /BZ/CT/CE /DD/CX/CT/D0/CS/D7 /D8/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D3/D9/D2/CS/D7/BA/BE/BT/BU/CA/BX/CD /BL/BK /C8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /BG/BC/B1 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ/D7 /DB/CX/D0/D0 /CW/CP/CS/D6/D3/D2/CX/D7/CT /CX/D2/D8/D3 /CP /CR/CW/CP /D6/CV/CT/CS /CW/CP/CS/D6/D3/D2/B8 /CP/D2/CS/BI/BC/B1 /CX/D2/D8/D3 /CP /D2/CT/D9/D8/D6/CP/D0 /CW/CP/CS/D6/D3/D2 /DB/CW/CX/CR/CW /CS/CT/D4 /D3/D7/CX/D8/D7 /D1/D3/D7/D8 /D3/CU /CX/D8/D7 /CT/D2/CT/D6/CV/DD /CX/D2 /CW/CP/CS/D6/D3/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /BW/CP/D8/CP/CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP/BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/BA /tildewide/CQ /B4/CB/CQ /D3/D8/D8/D3/D1/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CQ /B4/CB/CQ /D3/D8/D8/D3/D1/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CQ /B4/CB/CQ /D3/D8/D8/D3/D1/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/CQ /B4/CB/CQ /D3/D8/D8/D3/D1/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/C4/CX/D1/CX/D8/D7 /CX/D2 /CT /B7/CT−/CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D1/CX/DC/CX/D2/CV /CP/D2/CV/D0/CT /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /tildewide/CQ/BD /BP/tildewide/CQ/C4 /CR/D3/D7θ/CQ /B7 /tildewide/CQ/CA /D7/CX/D2θ/CQ /BA /BV/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D8/CW/CT /CI /DA/CP/D2/CX/D7/CW/CT/D7 /CU/D3 /D6θ/CQ∼ /BD. /BD/BJ/BA /BT/D7 /CP /CR/D3/D2/D7/CT/D5/D9/CT/D2/CR/CT/B8 /D2/D3 /CP/CQ/D7/D3/D0/D9/D8/CT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CT/CV/CX/D3/D2 /lessorsimilar /BG/BC /BZ/CT/CE /CX/D7 /CP/DA/CP/CX/D0/CP/CQ/D0/CT /CX/D2 /D8/CW/CT /D0/CX/D8/CT/D6/CP/D8/D9/D6/CT /CP/D8 /D8/CW/CX/D7 /D8/CX/D1/CT /CU/D6/D3/D1/CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/BA /C1/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB/B8 /DB /CT/D9 /D7 /CT /A1 /D1 /BP /D1/tildewide/CQ/BD− /D1/tildewideχ /BC/BD /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BL/BF /BL/BH /BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BX /BV/BW/BY /tildewide/CQ/BD→ /CQ/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD /BP/BG/BC /BZ/CT/CE /D2/D3/D2/CT /BF/BH/DF /BE/BE/BE /BL/BH /BE/BT/BU/BT/CI/C7 /CE /BC/BI /CA /BW/BC /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD /BP/BH/BC /BZ/CT/CE > /BE/BE/BC /BL/BH /BF/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C1 /BV/BW/BY /tildewide/CV→/tildewide/CQ/CQ /B8/A1 /D1> /BI /BZ/CT/CE/B8 /tildewide/CQ/BD→/CQ/tildewideχ /BC/BD /B8 /D1/tildewide/CV< /BE/BJ/BC /BZ/CT/CE > /BL/BH /BG/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8θ/CQ /BP/BC/B8/A1 /D1> /BD/BH/DF /BE/BH /BZ/CT/CE > /BK/BD /BG/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8/CP /D0 /D0θ/CQ /B8/A1 /D1> /BD/BH/DF /BE/BH /BZ/CT/CE > /BJ. /BH /BL/BH /BH/C2/BT/C6/C7/CC /BC/BG /CC/C0/BX/C7 /D9/D2/D7/D8/CP/CQ/D0/CT /tildewide/CQ/BD /B8 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7 > /BL/BF /BL/BH /BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/CQ→ /CQ/tildewideχ /BC/B8θ/CQ /BP/BC/B8 /A1 /D1> /BJ/BZ/CT /CE > /BJ/BI /BL/BH /BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/CQ→ /CQ/tildewideχ /BC/B8/CP /D0 /D0θ/CQ /B8/A1 /D1> /BJ/BZ/CT /CE > /BK/BH. /BD /BL/BH /BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C0 /C7/C8 /BT/C4/tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8/CP /D0 /D0θ/CQ /B8/A1 /D1> /BD/BC /BZ/CT/CE/B8/BV/BW/BY > /BK/BL> /BK/BL> /BK/BL> /BK/BL/BL/BH /BK/C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 /BT/C4/BX/C8 /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8/CP /D0 /D0θ/CQ /B8/A1 /D1> /BK /BZ/CT/CE/B8/BV/BW/BY/D2/D3/D2/CT /BF . /BH/DF /BG. /BH /BL/BH /BL/CB/BT /CE/C1/C6/C7 /CE /BC/BD /BV/C4/BX/C7 /tildewide/BU /D1/CT/D7/D3/D2/D2/D3/D2/CT /BK/BC/DF /BD/BG/BH /BD/BC/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BW /BV/BW/BY /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD< /BH/BC /BZ/CT/CE••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ/BK /BL/BH /BD/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B8/tildewide/CQ/C4 /B8 /CX/D2/CS/CX/D6/CT/CR/D8/B8 /A1 /D1> /BH/BZ/CT /CE/D2/D3/D2/CT /BH/BC/DF /BK/BE /BL/BH /BD/BE/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BV /BW/C4/C8/C0 /tildewide/CQ→ /CQ/tildewide/CV /B8 /D7/D8/CP/CQ/D0/CT /tildewide/CV /B8 /CP/D0/D0θb /B8/A1 /D1> /BD/BC /BZ/CT/CE/BD/BF/BU/BX/CA/BZ/BX/CA /BC/BF /CC/C0/BX/C7 > /BJ/BD. /BH /BL/BH /BD/BG/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewide/CQ/C4 /B8/negationslashR /CS/CT/CR/CP /DD > /BE/BJ. /BG /BL/BH /BD/BH/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /BT/C4/BX/C8 /tildewide/CQ→ /CQ/tildewide/CV /B8 /D7/D8/CP/CQ/D0/CT /tildewide/CV /D3 /D6/tildewide/CQ > /BG/BK /BL/BH /BD/BI/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/CQ/BD /B8/negationslashR /CS/CT/CR/CP /DD/D7/BD/BJ/BU/BT/BX/C3 /BC/BE /CC/C0/BX/C7/BD/BK/BU/BX/BV/C0/BX/CA /BC/BE /CC/C0/BX/C7/BD/BL/BV/C0/BX/CD/C6/BZ /BC/BE /BU /CC/C0/BX/C7/BE/BC/BV/C0/C7 /BC/BE /CC/C0/BX/C7/BE/BD/BU/BX/CA/BZ/BX/CA /BC/BD /CC/C0/BX/C7 /D4 /D4→ /CG/B7 /CQ /B9/D5/D9/CP /D6/CZ/D2/D3/D2/CT /BH/BE/DF /BD/BD/BH /BL/BH /BE/BE/BT/BU/BU/C7/CC/CC /BL/BL /BY /BW/BC /tildewide/CQ→ /CQ/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD< /BE/BC /BZ/CT/CE/BD/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BX /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BE/BL/BH /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE /CU/D3 /D6 /D1/D9/D0/D8/CX/CY/CT/D8/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT/negationslashET /BA /CC/CW/CT/DD /D6/CT/D5/D9/CT/D7/D8 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CW/CT/CP/DA/DD /AD/CP/DA/D3 /D6/B9/D8/CP/CV/CV/CT/CS /CY/CT/D8 /CP/D2/CS /D2/D3 /CX/CS/CT/D2/D8/CX/AC/CT/CS/D0/CT/D4/D8/D3/D2/D7/BA /CC/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /tildewide/CQ/BD→ /CQ/tildewideχ /BC/BD /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /BD/BC/BC/B1/BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7/DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2/CP /D6/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CP/D2/CS /CP /D0/CX/D1/CX/D8 /CX/D7 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/D1/D9/D7/D8/CT/CX/D8/CW/CT/D6 /CS/CT/CR/CP /DD /CW/CP/CS/D6/D3/D2/CX/CR/CP/D0/D0/DD /DA/CX/CP /CP /CA /B9/D4/CP /D6/CX/D8 /DD/B9 /CP/D2/CS /BU /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/B8 /D3 /D6 /CQ /CT /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS/BA/BV/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /D3/CU /D8/CX/D1/CT/B9/CP/DA/CT/D6/CP/CV/CT/CS/BU /BC/B9 /BU /BC/D1/CX/DC/CX/D2/CV/BA/BE/BE/BT/BU/BU/C7/CC/CC /BL/BL /BY /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D8 /DB /D3 /CY/CT/D8/D7/B8 /DB/CX/D8/CW /D3 /D6 /DB/CX/D8/CW/D3/D9/D8 /CP/D2 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D1/D9/D3/D2 /CU/D6/D3/D1/CQ /CS/CT/CR/CP /DD /B8 /CP/D2/CS/negationslashE/CC /BA /CB/CT/CT /BY/CX/CV/BA /BE /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8 /D3/D2 /D1/tildewideχ /BC/BD /BA /C6/D3 /D0/CX/D1/CX/D8 /CU/D3 /D6/D1/tildewideχ /BC/BD> /BG/BJ /BZ/CT/CE/BA /tildewide/D8 /B4/CB/D8/D3/D4/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/D8 /B4/CB/D8/D3/D4/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/D8 /B4/CB/D8/D3/D4/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/tildewide/D8 /B4/CB/D8/D3/D4/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/C4/CX/D1/CX/D8/D7 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA /C1/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /D8/CW/CT/DD /CP/D0/D7/D3 /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D1/CX/DC/CX/D2/CV/CP/D2/CV/D0/CT /D3/CU /D8/CW/CT /D1/CP/D7/D7 /CT/CX/CV/CT/D2/D7/D8/CP/D8/CT /tildewide/D8/BD /BP/tildewide/D8/C4 /CR/D3/D7θ/D8 /B7/tildewide/D8/CA /D7/CX/D2θ/D8 /BA /CC/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D8/CW/CT /CI /DA/CP/D2/CX/D7/CW/CT/D7/DB/CW/CT/D2 θ/D8 /BP/BC. /BL/BK/BA /C1/D2 /D8/CW/CT /C4/CX/D7/D8/CX/D2/CV/D7 /CQ /CT/D0/D3 /DB/B8 /DB /CT /D9/D7/CT /A1 /D1≡ /D1/tildewide/D8/BD− /D1/tildewideχ /BC/BD /D3 /D6/A1 /D1≡/D1/tildewide/D8/BD− /D1/tildewideν /B8 /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D6/CT/D0/CT/DA/CP/D2/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BA /CB/CT/CT /CP/D0/D7/D3 /CQ /D3/D9/D2/CS/D7 /CX/D2 /CK/tildewide/D5 /B4/CB/D5/D9/CP /D6/CZ/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/BAꜼ /C4/CX/D1/CX/D8/D7 /D1/CP/CS/CT /D3/CQ/D7/D3/D0/CT/D8/CT /CQ /DD /D8/CW/CT /D1/D3/D7/D8 /D6/CT/CR/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /CT /B7/CT−/CP/D2/CS /D4 /D4/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D4 /D6/CT/DA/CX/D3/D9/D7 /BX/CS/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CX/D7 /CA/CT/DA/CX/CT/DB /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BJ/BI /BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BW/BC /tildewide/D8→ /CQ/lscript/tildewideν /B8 /D1/tildewideν /BP/BI/BC /BZ/CT/CE /D2/D3/D2/CT /BK/BC/DF /BD/BF/BG /BL/BH /BE/BT/BU/BT/CI/C7 /CE /BC/BJ /BU /BW/BC /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD< /BG/BK /BZ/CT/CE/D2/D3/D2/CT /BK/BC/DF /BD/BE/BC /BL/BH /BF/BT/BU/BT/CI/C7 /CE /BC/BG /BW/BC /tildewide/D8→ /CQ/lscriptν/tildewideχ /BC/B8 /D1/tildewideχ /BC /BP/BH /BC /BZ/CT /CE > /BL/BC /BG/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /CP/D0/D0θt /B8/A1 /D1>/BD/BH/DF /BE/BH /BZ/CT/CE > /BL/BF /BG/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CQ→ /CQ/lscript/tildewideν /B8 /CP/D0/D0θt /B8/A1 /D1> /BD/BH /BZ/CT/CE > /BK/BK /BG/BT /BV/C0/BT/CA/BW /BC/BG /C4/BF /tildewide/CQ→ /CQτ/tildewideν /B8/CP /D0 /D0 θt /B8/A1 /D1> /BD/BH /BZ/CT/CE > /BJ/BH /BL/BH /BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/D8→ /CR/tildewideχ /BC/B8θ/D8 /BP/BC/B8/A1 /D1> /BE/BZ/CT /CE > /BJ/BD /BL/BH /BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/D8→ /CR/tildewideχ /BC/B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BE/BZ/CT /CE > /BL/BI /BL/BH /BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/D8→ /CR/tildewideχ /BC/B8θ/D8 /BP/BC/B8/A1 /D1> /BD/BC /BZ/CT/CE > /BL/BE /BL/BH /BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /BW/C4/C8/C0 /tildewide/D8→ /CR/tildewideχ /BC/B8/CP/D0/D0θ/D8 /B8/A1 /D1> /BD/BC /BZ/CT/CE/D2/D3/D2/CT /BK/BC/DF /BD/BF/BD /BL/BH /BI/BT /BV/C7/CB/CC /BT /BC/BF /BV /BV/BW/BY /tildewide/D8→ /CQ/lscript/tildewideν /B8 /D1/tildewideν≤ /BI/BF /BZ/CT/CE > /BD/BG/BG /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BE /BV /BW/BC /tildewide/D8→ /CQ/lscript/tildewideν /B8 /D1/tildewideν /BP/BG/BH /BZ/CT/CE > /BL/BH. /BJ > /BL/BH. /BJ > /BL/BH. /BJ > /BL/BH. /BJ/BL/BH /BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C0 /C7/C8 /BT/C4 /CR/tildewideχ /BC/BD /B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BD/BC /BZ/CT/CE > /BL/BE. /BI > /BL/BE. /BI > /BL/BE. /BI > /BL/BE. /BI/BL/BH /BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C0 /C7/C8 /BT/C4 /CQ/lscript/tildewideν /B8/CP /D0 /D0θ/D8 /B8/A1 /D1> /BD/BC /BZ/CT/CE > /BL/BD. /BH /BL/BH /BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C0 /C7/C8 /BT/C4 /CQτ/tildewideν /B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BD/BC /BZ/CT/CE > /BI/BF /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 /BT/C4/BX/C8 /CP/D2/DD /CS/CT/CR/CP /DD /B8 /CP/D2/DD /D0/CX/CU/CT/D8/CX/D1/CT/B8 /CP/D0/D0 θ/D8 > /BL/BE /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 /BT/C4/BX/C8 /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BK/BZ/CT/CE/B8 /BV/BW/BY > /BL/BJ /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 /BT/C4/BX/C8 /tildewide/D8→ /CQ/lscript/tildewideν /B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BK/BZ/CT/CE/B8 /BWꜸ > /BJ/BK /BL/BH /BL/C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 /BT/C4/BX/C8 /tildewide/D8→ /CQ/tildewideχ /BC/BD /CF∗/B8 /CP/D0/D0θ/D8 /B8/A1 /D1> /BK/BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BF/BE /BD/BC/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BX /BV/BW/BY /tildewide/D8/BD→ /CR/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD /BP/BG/BK /BZ/CT/CE /BD/BD/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BJ /CI/BX/CD/CB /CT /B7/D4→/tildewide/D8/BD /B8/negationslashR /B8 /C4/C9 /BW > /BJ/BJ /BL/BH /BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /C7/C8 /BT/C4/negationslashR /B8 /CS/CX/D6/CT/CR/D8/B8 /CP/D0/D0 θ/D8 > /BJ/BJ /BL/BH /BD/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /BW/C4/C8/C0 /negationslashR /B8 /CX/D2/CS/CX/D6/CT/CR/D8/B8 /CP/D0/D0 θ/D8 /B8/A1 /D1> /BH/BZ/CT /CE > /BD/BE/BE /BL/BH /BD/BG/BT /BV/C7/CB/CC /BT /BC/BG /BU /BV/BW/BY /negationslashR /B8 /CS/CX/D6/CT/CR/D8/B8 /CP/D0/D0 θ/D8/BD/BH/BT/C3/CC /BT/CB /BC/BG /BU /C0/BD /negationslashR /B8/tildewide/D8/BD > /BJ/BG. /BH /BD/BI/BW /BT/CB /BC/BG /CC/C0/BX/C7 /tildewide/D8/tildewide/D8→ /CQ/lscriptν/lscriptχ /BC /CQ/D5 /D5/primeχ /BC/B8 /D1χ /BC/BD/BP /BD/BH /BZ/CT/CE/B8 /D2/D3 /D8→ /CRχ /BC/D2/D3/D2/CT /BH/BC/DF /BK/BJ /BL/BH /BD/BJ/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BV /BW/C4/C8/C0 /tildewide/D8→ /CR/tildewide/CV /B8 /D7/D8/CP/CQ/D0/CT /tildewide/CV /B8/CP /D0 /D0θt /B8/A1 /C5> /BD/BC /BZ/CT/CE/BD/BK/BV/C0/BT/C3/CA/BT/BU/BA/BA/BA /BC/BF /CC/C0/BX/C7 /D4 /D4→/tildewide/D8/tildewide/D8∗/B8/CA /C8 /CE > /BJ/BD. /BH /BL/BH /BD/BL/C0/BX/C1/CB/CC/BX/CA /BC/BF /BZ /BT/C4/BX/C8 /tildewide/D8/C4 /B8/negationslashR /CS/CT/CR/CP /DD > /BK/BC /BL/BH /BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /BT/C4/BX/C8 /tildewide/D8→ /CR/tildewide/CV /B8 /D7/D8/CP/CQ/D0/CT /tildewide/CV /D3 /D6/tildewide/D8 /B8 /CP/D0/D0θt /B8/CP/D0/D0 /A1/C5 > /BJ/BJ /BL/BH /BE/BD/BT /BV/C0/BT/CA/BW /BC/BE /C4/BF /tildewide/D8/BD /B8/negationslashR /CS/CT/CR/CP /DD/D7/BE/BE/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /BU /BV/BW/BY /D8→/tildewide/D8χ /BC/BD > /BI/BD /BL/BH /BE/BF/BT/BU/CA/BX/CD /BC/BC /C1 /BW/C4/C8/C0 /negationslashR /B4 /C4/C4 /BX /B5/B8θ/D8 /BP/BC/BA/BL/BK/B8 /A1 /D1> /BG/BZ/CT/CE/D2/D3/D2/CT /BI/BK/DF /BD/BD/BL /BL/BH /BE/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BW /BV/BW/BY /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD< /BG/BC /BZ/CT/CE/D2/D3/D2/CT /BK/BG/DF /BD/BE/BC /BL/BH /BE/BH/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BZ /BV/BW/BY /tildewide/D8/BD→ /CQ/lscript/tildewideν /B8 /D1/tildewideν< /BG/BH> /BH/BL /BL/BH /BE/BI/BU/BT/CA/BT /CC/BX /BC/BC /C8 /BT/C4/BX/C8 /CA/CT/D4/D0/BA /CQ /DD /C0/BX/C1/CB/CC/BX/CA /BC/BE /C3 > /BD/BE/BC /BL/BH /BE/BJ/BT/BU/BX /BL/BL /C5 /BV/BW/BY /D4 /D4→/tildewide/D8/BD/tildewide/D8/BD /B8/negationslashR/D2/D3/D2/CT /BI/BD/DF /BL/BD /BL/BH /BE/BK/BT/BU/BT /BV/C0/C1 /BL/BI /BU /BW/BC /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /D1/tildewideχ /BC/BD< /BF/BC /BZ/CT/CE/D2/D3/D2/CT /BL/DF /BE/BG . /BG /BL/BH /BE/BL/BT/C1/BW /BL/BI /C0/BD /CT/D4→/tildewide/D8/tildewide/D8 /B8/negationslashR /CS/CT/CR/CP /DD/D7 > /BD/BF/BK /BL/BH /BF/BC/BT/C1/BW /BL/BI /C0/BD /CT/D4→/tildewide/D8 /B8/negationslashR /B8λ /CR/D3/D7θ/D8> /BC. /BC/BF > /BG/BH /BF/BD/BV/C0/C7 /BL/BI /CA/CE/CD/BX /BU /BC/B9 /BU /BC/CP/D2/CS/epsilon1 /B8θ/D8 /BP/BC. /BL/BK/B8/D8/CP/D2β< /BE/D2/D3/D2/CT /BD/BD/DF /BG/BD /BL/BH /BF/BE/BU/CD/CB/C3/CD/C4/C1/BV /BL/BH /BX /BT/C4/BX/C8 /negationslashR /B4 /C4/C4 /BX /B5/B8θ/D8 /BP/BC/BA/BL/BK/D2/D3/D2/CT /BI . /BC/DF /BG/BD. /BE /BL/BH /BT/C3/BX/CA/CB /BL/BG /C3 /C7/C8 /BT/C4/tildewide/D8→ /CR/tildewideχ /BC/BD /B8θ/D8 /BP/BC/B8 /A1 /D1> /BE/BZ/CT/CE/D2/D3/D2/CT /BH . /BC/DF /BG/BI. /BC /BL/BH /BT/C3/BX/CA/CB /BL/BG /C3 /C7/C8 /BT/C4/tildewide/D8→ /CR/tildewideχ /BC/BD /B8θ/D8 /BP/BC/B8 /A1 /D1> /BH/BZ/CT/CE/D2/D3/D2/CT /BD/BD . /BE/DF /BE/BH. /BH /BL/BH /BT/C3/BX/CA/CB /BL/BG /C3 /C7/C8 /BT/C4/tildewide/D8→ /CR/tildewideχ /BC/BD /B8θ/D8 /BP/BC. /BL/BK/B8 /A1 /D1> /BE/BZ/CT/CE/D2/D3/D2/CT /BJ . /BL/DF /BG/BD. /BE /BL/BH /BT/C3/BX/CA/CB /BL/BG /C3 /C7/C8 /BT/C4/tildewide/D8→ /CR/tildewideχ /BC/BD /B8θ/D8 /BP/BC. /BL/BK/B8 /A1 /D1> /BH/BZ/CT/CE/D2/D3/D2/CT /BJ . /BI/DF /BE/BK. /BC /BL/BH /BF/BF/CB/C0/C1/CA/BT/C1 /BL/BG /CE/C6/CB /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /CP/D2/DD θ/D8 /B8/A1 /D1> /BD/BC/BZ/CT/CE/D2/D3/D2/CT /BD/BC/DF /BE/BC /BL/BH /BF/BF/CB/C0/C1/CA/BT/C1 /BL/BG /CE/C6/CB /tildewide/D8→ /CR/tildewideχ /BC/BD /B8 /CP/D2/DD θ/D8 /B8/A1 /D1> /BE. /BH/BZ/CT/CE/BD/BT/BU/BT/CI/C7 /CE/BC /BK /D0 /D3 /D3 /CZ /CT/CS /CP/D8 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BG/BC/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE /CU/D3 /D6/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CQ /CQ/lscript/lscript/prime/negationslashET /DB/CX/D8/CW/lscript/lscript/prime/BP /CT±µ∓/D3 /D6/lscript/lscript/prime/BPµ /B7µ−/B8/D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /tildewide/D8/tildewide/D8 /BA /BU/D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /BD/BC/BC/B1 /CU/D3 /D6 /CQ /D3/D8/CW /tildewideχ±/BD→/lscript/tildewideν /CP/D2/CS/tildewideν→ ν/tildewideχ /BC/BD /BA /C6/D3 /CT/DA/CX/CS/CT/D2/CR/CT /CU/D3 /D6 /CP/D2 /CT/DC/CR/CT/D7/D7 /D3/DA/CT/D6 /D8/CW/CT /CB/C5 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS/D6/CT/CV/CX/D3/D2 /CX/D7 /D7/CW/D3 /DB/D2 /CX/D2 /CP /D4/D0/CP/D2/CT /D3/CU /D1/tildewideν /DA/CT/D6/D7/D9/D7 /D1/tildewide/D8 /B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA/BF/BA /BE/BT/BU/BT/CI/C7 /CE/BC /BJ /BU /D0/D3 /D3/CZ /CT/CS /CX/D2 /BF/BI/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/CP /D4/CP/CX/D6 /D3/CU /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CW/CT/CP/DA/DD/B9/AD/CP/DA/D3 /D6 /CY/CT/D8/D7 /DB/CX/D8/CW /negationslashET /BA /C6/D3 /CT/DC/CR/CT/D7/D7 /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS /D6/CT/D0/CP/D8/CX/DA/CT /D8/D3 /D8/CW/CT/CB/C5 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /D7/CT/D8 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewide/D8/BD /D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/B9/D8/CX/D3/D2 /D8/CW/CP/D8 /D8/CW/CT /D3/D2/D0/DD /CS/CT/CR/CP /DD /D1/D3 /CS/CT /CX/D7 /CX/D2/D8/D3 /CR/tildewideχ /BC/BD /B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG/CU /D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /B4 /D1/tildewide/D8 /B8/D1/tildewideχ /BC/BD /B5 /D4/D0/CP/D2/CT/BA /C6/D3 /D0/CX/D1/CX/D8 /CR/CP/D2 /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/tildewideχ /BC/BD> /BH/BG /BZ/CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU/BT/BU/BT/CI/C7 /CE/BC /BG /BU /BA /BF/BT/BU/BT/CI/C7 /CE/BC /BG /D0 /D3 /D3 /CZ /CT/CS /CP/D8 /BD/BC/BK/BA/BF /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/CT /B7µ /B7/negationslashET /CP/D7 /D7/CX/CV/D2/CP/D8/D9/D6/CT /CU/D3 /D6 /D8/CW/CT /BF/B9 /CP/D2/CS /BG/B9/CQ /D3 /CS/DD /CS/CT/CR/CP /DD/D7 /D3/CU /D7/D8/D3/D4 /CX/D2/D8/D3 /CQ/lscriptν/tildewideχ /BC/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/BY /D3 /D6/D8 /CW /CT /CQ/lscript/tildewideν /CR/CW/CP/D2/D2/CT/D0 /D8/CW/CT/DD /D9/D7/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT/BU/BT/CI/C7 /CE/BC /BE /BV /BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /CX/D7/D3/CQ/D7/CT/D6/DA/CT/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /CP/D2/CS /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /D3/D2 /D8/CW/CT/D1/CP/D7/D7 /D3/CU /tildewide/D8/BD /CU/D3 /D6 /D8/CW/CT /BF/B9 /CP/D2/CS /BG/B9/CQ /D3 /CS/DD /CS/CT/CR/CP /DD/D7 /CX/D2 /D8/CW/CT /B4 /D1/tildewide/D8 /B8 /D1/tildewideχ /BC /B5 /D4/D0/CP/D2/CT/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D9/D6/CT /BG/BA/BG/BT /BV/C0/BT/CA/BW /BC/BG /D7/CT/CP /D6/CR/CW /CX/D2 /D8/CW/CT /BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP /CU/D3 /D6 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewide/D8/tildewide/D8 /CX/D2 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CS /CX /B9 /CY /CT /D8/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D2/CS/B8 /CX/D2 /CR/CP/D7/CT /D3/CU /CQ/lscript/tildewideν /B4 /CQτ/tildewideν /B5 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /D8 /DB /D3 /D0/CT/D4/D8/D3/D2/D7 /B4/D8/CP/D9/D7/B5/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D3 /D6θt /BP/BC /CX/D1/D4 /D6/D3/DA/CT /D8/D3 /BL/BH/B8 /BL/BI /CP/D2/CS /BL/BF /BZ/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /BD/BC/BC/B1 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/CU/D3 /D6 /D8/CW/CT /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA /CB/CT/CT /BY/CX/CV/BA /BI /CU/D3 /D6 /D8/CW/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/tildewideχ /BC/BD /BA/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CE /BA/BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /C5 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6/tildewide/D8 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/CR/D3/D4/D0/CP/D2/CP /D6 /CY/CT/D8/D7 /CP/D2/CS /negationslashE /CP/D8√ s/BP /BD/BK/BL/DF /BE/BC/BK /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BE/BF /CP/D2/CS /CC /CP/CQ/D0/CT /BD/BD /CU/D3 /D6 /D3/D8/CW/CT/D6 /CR/CW/D3/CX/CR/CT/D7 /D3/CU /A1 /D1 /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CX/D2/CR/D0/D9/CS/CT/CP/D2/CS /D9/D4 /CS/CP/D8/CT /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD/B8/C8 /BC/BC /BW /BA/BI/BT /BV/C7/CB/CC /BT/BC /BF /BV /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BD/BC/BJ /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BK /CC /CT/CE /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/D3/CU/tildewide/D8 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD /D8/CW/CT /CS/CT/CR/CP /DD/tildewide/D8→ /CQ/lscript/tildewideν /BA /CC/CW/CT/DD /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D8 /DB /D3 /CX/D7/D3/D0/CP/D8/CT/CS /D0/CT/D4/D8/D3/D2/D7/B4 /CT /D3 /D6µ /B5/B8 /CP/D8 /D0/CT/CP/D7/D8 /D3/D2/CT /CY/CT/D8 /CP/D2/CS /negationslashET /BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D1/CP/D7/D7 /D6/CP/D2/CV/CT /CX/D7 /D6/CT/CS/D9/CR/CT/CS /CU/D3 /D6/D0 /CP /D6/CV/CT/D6 /D1/tildewideν /B8/CP/D2/CS /D2/D3 /D0/CX/D1/CX/D8 /CX/D7 /D7/CT/D8 /CU/D3 /D6 /D1/tildewideν> /BK/BK/BA/BG /BZ/CT/CE /B4/D7/CT/CT /BY/CX/CV/BA /BE/B5/BA/BJ/BT/BU/BT/CI/C7 /CE /BC/BE /BV /D0/D3 /D3/CZ /CT/CS /CX/D2 /BD/BC/BK . /BF/D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD. /BK/CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/CTµ/negationslashET /B8/D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /tildewide/D8/tildewide/D8 /BA /BU/D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT/BD/BC/BC/B1/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CU/D3 /D6 /D8/CW/CT /CQ/lscript/tildewideν /CS/CT/CR/CP /DD/DB /CT/CP/CZ /CT/D2/D7 /CU/D3 /D6/D0 /CP /D6/CV/CT/tildewideν /D1/CP/D7/D7 /B4/D7/CT/CT /BY/CX/CV/BA /BF/B5/B8 /CP/D2/CS /D2/D3 /D0/CX/D1/CX/D8/CX/D7 /D7/CT/D8 /DB/CW/CT/D2 /D1/tildewideν> /BK/BH /BZ/CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CX/D2 /CR/CP/D7/CT /D3/CU /CS/CT/CR/CP /DD/D7 /D8/D3 /CP /D6/CT/CP/D0 /tildewideχ±/BD /B8/CU /D3 /D0 /D0 /D3 /DB /CT/CS/CQ /DD/tildewideχ±/BD→/lscript/tildewideν /B8 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/tildewideχ±/BD /BA/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /C0 /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D8 /DB /D3 /CP/CR/D3/D4/D0/CP/D2/CP /D6/CY /CT /D8 /D7 /B8 /negationslashpT /B8 /CP/D2/CS/B8 /CX/D2 /D8/CW/CT /CR/CP/D7/CT /D3/CU /CQ/lscript/tildewideν/AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /D8 /DB /D3 /D0/CT/D4/D8/D3/D2/D7/B8 /CX/D2 /D8/CW/CT /BD/BI/BD/DF /BE/BC/BL /BZ/CT/CE /CS/CP/D8/CP/BA /CC/CW/CT /CQ /D3/D9/D2/CS /CU/D3 /D6 /CR/tildewideχ /BC/BD /CP/D4/D4/D0/CX/CT/D7 /D8/D3 /D8/CW/CT/D6/CT/CV/CX/D3/D2 /DB/CW/CT/D6/CT /A1 /D1< /D1/CF /B7 /D1/CQ /B8 /CT/D0/D7/CT /D8/CW/CT /CS/CT/CR/CP /DD/tildewide/D8/BD→ /CQ/tildewideχ /BC/BD /CF /B7/CQ /CT/CR/D3/D1/CT/D7 /CS/D3/D1/CX/D2/CP/D2/D8/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CU/D3 /D6 /CQ/lscript/tildewideν /CP/D7/D7/D9/D1/CT/D7 /CT/D5/D9/CP/D0 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /CU/D3 /D6 /D8/CW/CT /D8/CW/D6/CT/CT /D0/CT/D4/D8/D3/D2 /AD/CP/DA/D3 /D6/D7 /CP/D2/CS /CU/D3 /D6 /CQτ/tildewideν/BD/BC/BC/B1 /CU/D3 /D6 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/CC/CW/CT /CP/CQ/D7/D3/D0/D9/D8/CT /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CX/D7 /D3/CQ/B9/D8/CP/CX/D2/CT/CS /CQ /DD/DA /CP /D6/DD/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /D3/CU /tildewide/D8→ /CR/tildewideχ /BC/BD /CP/D2/CS /D8/CW/CT /D0/CT/D4/D8/D3/D2 /CU/D6/CP/CR/D8/CX/D3/D2 /CX/D2 /tildewide/D8→ /CQ/tildewideχ /BC/BD /CU /CU/prime/CS/CT/CR/CP /DD/D7/BA /CC/CW/CT /D1/CP/D7/D7 /CQ /D3/D9/D2/CS /CU/D3 /D6/tildewide/D8→ /CR/tildewideχ /BC/BD /D9/D7/CT/D7 /D8/CW/CT /BV/BW/BY /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BW /CP/D2/CS/CU/D3 /D6/tildewide/D8→ /CQ/lscript/tildewideν /D8/CW/CT /BWꜸ /D6/CT/D7/D9/D0/D8/D7 /CU/D6/D3/D1 /BT/BU/BT/CI/C7 /CE/BC /BE /BV /BA /CB/CT/CT /BY/CX/CV/D7/BA /BE/DF/BH /CU/D3 /D6 /D8/CW/CT /D1/D3 /D6/CT /CV/CT/D2/CT/D6/CP/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /A1 /D1 /BA /CD/D4 /CS/CP/D8/CT/D7 /BU/BT/CA/BT /CC/BX /BC/BD /CP/D2/CS /BU/BT/CA/BT /CC/BX /BC/BC /C8 /BA/BD/BC/BT/BT/C4 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/CS/CT/D6/CX/DA/CT/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D7/D8/D3/D4 /DA/CT/D6/D7/D9/D7 /tildewideχ /BC/BD /B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG/BA /BD/BD/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BJ/D7 /CT /CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /C4/C9 /BW /CA/B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /D4 /D6/D3 /CR/CT/D7/D7 /CT /B7/D4→/tildewide/D8/BD /CX/D2 /BI/BH /D4/CQ− /BD/CP/D8 /BF/BD/BK /BZ/CT/CE/BA /BY/CX/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /D1/CP /DD/D3 /D6/CX/CV/CX/D2/CP/D8/CT /CU/D6/D3/D1 /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /tildewide/D8→ /CT /B7/CS /CP/D2/CS /CU/D6/D3/D1 /D8/CW/CT/CA/B9/D4/CP /D6/CX/D8 /DD /CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CS/CT/CR/CP /DD/tildewide/D8→/tildewideχ /B7/CQ /B8 /CV/CX/DA/CX/D2/CV /D6/CX/D7/CT /D8/D3 /CT /B7 /CY/CT/D8/B8 /CT /B7 /D1/D9/D0/D8/CX/B9/CY/CT/D8/B8 /CP/D2/CS ν /B7/D1/D9/D0/D8/CX/B9/CY/CT/D8/BA /CC/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /CP/D2 /C5/CB/CB/C5 /D7/CR/CT/D2/CP /D6/CX/D3 /CX/D7 /D4 /D6/CT/D7/CT/D2/D8/CT/CS /CU/D3 /D6λ/prime/BD/BF/BD /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2/D3/CU /D8/CW/CT /D7/D8/D3/D4 /D1/CP/D7/D7 /CX/D2 /BY/CX/CV/BA /BI/BA /C7/D8/CW/CT/D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7 /CX/D2 /CP /D1/D3 /D6/CT /D6/CT/D7/D8/D6/CX/CR/D8/CT/CS /D1/CB/CD/BZ/CA/BT /D1/D3 /CS/CT/D0/CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BJ /CP/D2/CS /BK/BA /BD/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BY /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/DD /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D7/D8/D3/D4 /D1/CP/D7/D7/D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /negationslashR /DB/CX/D8/CW /C4/C9 /BW /D3 /D6 /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D5/D9/D3/D8/CT/CS /CP/D4/D4/D0/CX/CT/D7 /D8/D3/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7 /DB/CX/D8/CW /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7 /DB/CW/CT/D2 /D8/CW/CT /D7/D8/D3/D4 /CS/CT/CR/D3/D9/D4/D0/CT/D7 /CU/D6/D3/D1 /D8/CW/CT /CI /BC/CP/D2/CS /CX/D1/D4 /D6/D3/DA/CT/D7/D8/D3 /BK/BK /BZ/CT/CE /CU/D3 /D6θ/D8 /BP/BC /BA /BY /D3 /D6 /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BL/BK /B4/BD/BC/BC/B5 /BZ/CT/CE /CU/D3 /D6λ/prime/BD/BFk/D3 /D6λ/prime/BE/BFk /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CP/D2/CS /CP/D0/D0 θ/D8 /B4θ/D8 /BP /BC/B5/BA /BY /D3 /D6λ/prime/BF/BFk /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CX/D8 /CX/D7 /BL/BI /B4/BL/BK/B5 /BZ/CT/CE /CU/D3 /D6 /CP/D0/D0θ/D8/B4θ/D8 /BP/BC /B5 /BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC/BA /BD/BE/BH/BF /BD/BE/BH/BF/BD/BE/BH/BF /BD/BE/BH/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BD/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C5 /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BL/BE/DF /BE/BC/BK /BZ/CT/CE /D8/D3 /CS/CT/D6/CX/DA/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D4/CP /D6/D8/CX/CR/D0/CT /D1/CP/D7/D7/CT/D7/D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D3/CU /negationslashR /DB/CX/D8/CW /C4/C4 /BX /D3 /D6 /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /DA/CP/D0/CX/CS /CU/D3 /D6µ /BP − /BE/BC/BC /BZ/CT/CE/B8 /D8/CP/D2 β /BP/BD /BA /BH /B8 /A1 /D1> /BH /BZ/CT/CE /CP/D2/CS /CP/D7/D7/D9/D1/CX/D2/CV /CP /BU/CA /D3/CU /BD /CU/D3 /D6 /D8/CW/CT /CV/CX/DA/CT/D2 /CS/CT/CR/CP /DD /BA/CC /CW /CT/D0/CX/D1/CX/D8 /D5/D9/D3/D8/CT/CS /CX/D7 /CU/D3 /D6 /CS/CT/CR/D3/D9/D4/D0/CX/D2/CV /D3/CU /D8/CW/CT /D7/D8/D3/D4 /CU/D6/D3/D1 /D8/CW/CT /CI /BC/CP/D2/CS /CX/D2/CS/CX/D6/CT/CR/D8 /CD /BW /BW /CS/CT/CR/CP /DD/D7 /D9/D7/CX/D2/CV/D8/CW/CT /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/CU /BF/BL/BA/BH /BZ/CT/CE /CU/D3 /D6 /C4/C4 /BX /CP/D2/CS /D3/CU /BF/BK/BA/BC /BZ/CT/CE /CU/D3 /D6 /CD /BW /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 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/C0/CT/CP/DA/DD/tildewide/CV /B4/BZ/D0/D9/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/BY /D3 /D6 /D1/tildewide/CV> /BI/BC/DF/BJ/BC /BZ/CT/CE/B8 /CX/D8 /CX/D7 /CT/DC/D4 /CT/CR/D8/CT/CS /D8/CW/CP/D8 /CV/D0/D9/CX/D2/D3/D7 /DB /D3/D9/D0/CS /D9/D2/CS/CT/D6/CV/D3 /CP /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/DA/CX/CP /CP /D2/D9/D1/CQ /CT/D6 /D3/CU /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3/D7 /CP/D2/CS/BB/D3 /D6 /CR/CW/CP /D6/CV/CX/D2/D3/D7 /D6/CP/D8/CW/CT/D6 /D8/CW/CP/D2 /D9/D2/CS/CT/D6/CV/D3 /CP /CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D8 /D3/D4/CW/D3/D8/CX/D2/D3/D7 /CP/D7 /CP/D7/D7/D9/D1/CT/CS /CQ /DD /D7/D3/D1/CT /D4/CP/D4 /CT/D6/D7/BA /C4/CX/D1/CX/D8/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /DB/CW/CT/D2 /CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD /CX/D7 /CP/D7/D7/D9/D1/CT/CS/CP /D6/CT /D9/D7/D9/CP/D0/D0/DD /CW/CX/CV/CW/CT/D6 /D8/CW/CP/D2 /D0/CX/D1/CX/D8/D7 /DB/CW/CT/D2 /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /CP /D6/CT /CX/D2/CR/D0/D9/CS/CT/CS/BA /C4/CX/D1/CX/D8/D7 /D1/CP/CS/CT /D3/CQ/D7/D3/D0/CT/D8/CT/CQ /DD /D8/CW/CT /D1/D3/D7/D8 /D6/CT/CR/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS /CX/D2 /D4 /D6/CT/DA/CX/D3/D9/D7 /BX/CS/CX/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CX/D7/CA/CT/DA/CX/CT/DB /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF/BC/BK> /BF/BC/BK> /BF/BC/BK> /BF/BC/BK/BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BZ /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8 /D8/CP/D2β /BP/BF/B8µ< /BC/B8/BT/BC /BP/BC/B8 /CP/D2/DD /D1/tildewide/D5 > /BF/BL/BC> /BF/BL/BC> /BF/BL/BC> /BF/BL/BC/BL/BH /BD/BT/BU/BT/CI/C7 /CE /BC/BK /BZ /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8 /D8/CP/D2β /BP/BF/B8µ< /BC/B8/BT/BC /BP/BC/B8 /D1/tildewide/D5 /BP /D1/tildewide/CV > /BE/BJ/BC /BL/BH /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C1 /BV/BW/BY /tildewide/CV→/tildewide/CQ/CQ /B8/A1 /D1> /BI /BZ/CT/CE/B8 /tildewide/CQ/BD→/CQ/tildewideχ /BC/BD /B8 /D1/tildewide/CQ/BD< /BE/BE/BC /BZ/CT/CE > /BD/BL/BH /BL/BH /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BV/BW/BY /C2/CT/D8/D7/B7/negationslashET /B8 /CP/D2/DD /D1/tildewide/D5 > /BF/BC/BC /BL/BH /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BV/BW/BY /C2/CT/D8/D7/B7/negationslashET /B8 /D1/tildewide/D5 /BP /D1/tildewide/CV > /BD/BE/BL /BL/BH /BG/BT/BU/BU/C7/CC/CC /BC/BD /BW /BW/BC /lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET /B8 /D8/CP/D2β< /BD/BC/B8/D1/BC< /BF/BC/BC /BZ/CT/CE/B8 µ< /BC/B8/BT/BC /BP/BC > /BD/BJ/BH /BL/BH /BG/BT/BU/BU/C7/CC/CC /BC/BD /BW /BW/BC /lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET /B8 /D8/CP/D2β /BP/BE/B8 /D0/CP /D6/CV/CT/D1/BC /B8µ< /BC/B8 /BT/BC /BP/BC > /BE/BH/BH /BL/BH /BG/BT/BU/BU/C7/CC/CC /BC/BD /BW /BW/BC /lscript/lscript /B7/CY/CT/D8/D7/B7 /negationslashET /B8 /D8/CP/D2β /BP/BE/B8/D1/tildewide/CV /BP /D1/tildewide/D5 /B8µ< /BC/B8 /BT/BC /BP/BC > /BD/BI/BK /BL/BH /BH/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C2 /BV/BW/BY /lscript/lscript /B7/C2/CT/D8/D7/B7 /negationslashET /B8 /D8/CP/D2β /BP/BE/B8 µ /BP− /BK/BC/BC /BZ/CT/CE/B8 /D1/tildewide/D5/greatermuch /D1/tildewide/CV > /BE/BE/BD /BL/BH /BH/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C2 /BV/BW/BY /lscript/lscript /B7/C2/CT/D8/D7/B7 /negationslashET /B8 /D8/CP/D2β /BP/BE/B8 µ /BP− /BK/BC/BC /BZ/CT/CE/B8 /D1/tildewide/D5 /BP /D1/tildewide/CV > /BD/BL/BC /BL/BH /BI/BT/BU/BU/C7/CC/CC /BL/BL /C4 /BW/BC /C2/CT/D8/D7/B7/negationslashET /B8 /D8/CP/D2β /BP/BE/B8µ< /BC/B8/BT /BP/BC > /BE/BI/BC /BL/BH /BI/BT/BU/BU/C7/CC/CC /BL/BL /C4 /BW/BC /C2/CT/D8/D7/B7/negationslashET /B8 /D1/tildewide/CV /BP /D1/tildewide/D5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BG/BD /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BI /BV /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8/D8/CP/D2β /BP/BF/B8 µ< /BC/B8 /BT/BC /BP/BC/B8 /CP/D2/DD /D1/tildewide/D5 > /BF/BF/BJ /BL/BH /BJ/BT/BU/BT/CI/C7 /CE /BC/BI /BV /BW/BC /CY/CT/D8/D7/B7/negationslashET /B8/D8/CP/D2β /BP/BF/B8 µ< /BC/B8 /BT/BC /BP/BC/B8 /D1/tildewide/D5 /BP /D1/tildewide/CV > /BE/BE/BG /BL/BH /BK/BT/BU/BT/CI/C7 /CE /BC/BE /BY /BW/BC /negationslashRλ/prime/BE /CY/CZ /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B8/D8/CP/D2β /BP/BE/B8 /CP/D2/DD /D1/tildewide/D5 > /BE/BI/BH /BL/BH /BK/BT/BU/BT/CI/C7 /CE /BC/BE /BY /BW/BC /negationslashRλ/prime/BE /CY/CZ /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D7/B8/D8/CP/D2β /BP/BE/B8 /D1/tildewide/D5 /BP /D1/tildewide/CV/BL/BT/BU/BT/CI/C7 /CE /BC/BE /BZ /BW/BC /D4 /D4→/tildewide/CV/tildewide/CV /B8/tildewide/CV/tildewide/D5/BD/BC/BV/C0/BX/CD/C6/BZ /BC/BE /BU /CC/C0/BX/C7/BD/BD/BU/BX/CA/BZ/BX/CA /BC/BD /CC/C0/BX/C7 /D4 /D4→ /CG/B7 /CQ /B9/D5/D9/CP /D6/CZ > /BE/BG/BC /BL/BH /BD/BE/BT/BU/BU/C7/CC/CC /BL/BL /BW/BC /tildewide/CV→/tildewideχ /BC/BE /CG→/tildewideχ /BC/BDγ /CG /B8/D1/tildewideχ /BC/BE− /D1/tildewideχ /BC/BD> /BE/BC /BZ/CT/CE > /BF/BE/BC /BL/BH /BD/BE/BT/BU/BU/C7/CC/CC /BL/BL /BW/BC /tildewide/CV→/tildewideχ /BC/BD /CG→/tildewide/BZγ /CG > /BE/BE/BJ /BL/BH /BD/BF/BT/BU/BU/C7/CC/CC /BL/BL /C3 /BW/BC /CP/D2/DD /D1/tildewide/D5 /B8/negationslashR /B8/D8 /CP /D2β /BP/BE/B8µ< /BC > /BE/BD/BE /BL/BH /BD/BG/BT/BU/BT /BV/C0/C1 /BL/BH /BV /BW/BC /D1/tildewide/CV≥ /D1/tildewide/D5 /BN /DB/CX/D8/CW /CR/CP/D7/CR/CP/CS/CT /CS/CT/B9/CR/CP /DD/D7 > /BD/BG/BG /BL/BH /BD/BG/BT/BU/BT /BV/C0/C1 /BL/BH /BV /BW/BC /BT/D2/DD /D1/tildewide/D5 /BN /DB/CX/D8/CW /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BD/BH/BT/BU/BX /BL/BH /CC /BV/BW/BY /tildewide/CV→/tildewideχ /BC/BE→/tildewideχ /BC/BDγ/BD/BI/C0/BX/BU/BU/BX/C3/BX/CA /BL/BF /CA/CE/CD/BX /CT /B7/CT−/CY/CT/D8 /CP/D2/CP/D0/DD/D7/CT/D7 > /BE/BD/BK /BL/BC /BD/BJ/BT/BU/BX /BL/BE /C4 /BV/BW/BY /D1/tildewide/D5≤ /D1/tildewide/CV /BN /DB/CX/D8/CW /CR/CP/D7/CR/CP/CS/CT/CS/CT/CR/CP /DD > /BD/BC/BC /BD/BK/CA/C7 /CH /BL/BE /CA/CE/CD/BX /D4 /D4→/tildewide/CV/tildewide/CV /BN/negationslashR/BD/BL/C6/C7/C2/C1/CA/C1 /BL/BD /BV/C7/CB/C5/D2/D3/D2/CT /BG/DF /BH/BF /BL/BC /BE/BC/BT/C4/BU/BT/C2/BT/CA /BK/BJ /BW /CD/BT/BD /BT/D2/DD /D1/tildewide/D5> /D1/tildewide/CV/D2/D3/D2/CT /BG/DF /BJ/BH /BL/BC /BE/BC/BT/C4/BU/BT/C2/BT/CA /BK/BJ /BW /CD/BT/BD /D1/tildewide/D5 /BP /D1/tildewide/CV/D2/D3/D2/CT /BD/BI/DF /BH/BK /BL/BC /BE/BD/BT/C6/CB/BT/CA/C1 /BK/BJ /BW /CD/BT/BE /D1/tildewide/D5/lessorsimilar /BD/BC/BC /BZ/CT/CE/BD/BT/BU/BT/CI/C7 /CE /BC/BK /BZ /D0/D3 /D3/CZ /CT/CS /CX/D2 /BE/BA/BD /CU/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BL/BI /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW/CP/CR/D3/D4/D0/CP/D2/CP /D6 /CY/CT/D8/D7 /D3 /D6 /D1/D9/D0/D8/CX/CY/CT/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT/negationslashET /BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3/D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /BT /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CS /CV/D0/D9/CX/D2/D3/D7 /CU/D3 /D6/D7/D4 /CT/CR/CX/AC/CR /C5/CB/CD/BZ/CA/BT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT/D7/B8 /D7/CT/CT /BY/CX/CV/D9/D6/CT /BF/BA /CB/CX/D1/CX/D0/CP /D6 /D6/CT/D7/D9/D0/D8/D7 /DB /D3/D9/D0/CS /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/CP/D0 /CP /D6/CV/CT /CR/D0/CP/D7/D7 /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/CT/D8/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/BT/CI/C7 /CE/BC /BI /BV /BA /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C1 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BD/BH/BI /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI /CC /CT/CE /CU/D3 /D6 /D1/D9/D0/D8/CX/CY/CT/D8/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT/negationslashET /BA /CC/CW/CT/DD /D6/CT/D5/D9/CT/D7/D8 /CP/D8 /D0/CT/CP/D7/D8 /BE /CQ /B9/D8/CP/CV/CV/CT/CS /CY/CT/D8/D7 /CP/D2/CS /D2/D3 /CX/D7/D3/D0/CP/D8/CT/CS /D0/CT/D4/D8/D3/D2/D7/BA/CC/CW/CT/DD /CX/D2/DA/CT/D7/D8/CX/CV/CP/D8/CT /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CV/D0/D9/CX/D2/D3/D7 /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /tildewide/CQ/BD /CQ /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD/tildewide/CQ/BD→ /CQ/tildewideχ /BC/BD /BA/BU/D3/D8/CW /CQ /D6/CP/D2/CR/CW/CX/D2/CV /CU/D6/CP/CR/D8/CX/D3/D2/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /BD/BC/BC/B1 /CP/D2/CS /D8/CW/CT /C4/CB/C8 /D1/CP/D7/D7 /D8/D3 /CQ /CT /BI/BC /BZ/CT/CE/BA/C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7/D3/D2 /D8/CW/CT /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CP/D2/CS /CP /D0/CX/D1/CX/D8 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D3/D2 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D7/CQ /D3/D8/D8/D3/D1 /CP/D2/CS/CV/D0/D9/CX/D2/D3/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA/BF/BA /BF/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 ∼ /BK/BG /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW ≥ /BF /CY/CT/D8/D7 /CP/D2/CS /negationslashET /B8/CP /D6/CX/D7/CX/D2/CV /CU/D6/D3/D1 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CV/D0/D9/CX/D2/D3/D7 /CP/D2/CS/BB/D3 /D6 /D7/D5/D9/CP /D6/CZ/D7/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CQ /DD /D7/CR/CP/D2/D2/CX/D2/CV /D8/CW/CT/D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT/B8 /CU/D3 /D6 /D1/tildewide/D5≥ /D1/tildewide/CV /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D1/CX/D2/CX/D1/CP/D0 /CB/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /B8 /CP/D7/D7/D9/D1/CX/D2/CV /AC/DA/CT/AD/CP/DA/D3 /D6/D7 /D3/CU /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D7/D5/D9/CP /D6/CZ/D7/B8 /CP/D2/CS /CU/D3 /D6 /D1/tildewide/D5< /D1/tildewide/CV /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /CR/D3/D2/D7/D8/D6/CP/CX/D2/CT/CS /C5/CB/CB/C5/B8 /BD/BE/BH/BG /BD/BE/BH/BG/BD/BE/BH/BG /BD/BE/BH/BG/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT 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/D3/D7/CT/CS /CQ /DD /BU/BX/CA/BZ/BX/CA /BC/BD/BA/BD/BD/BU/BX/CA/BZ/BX/CA /BC/BD /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2 /D3/CU /CC /CT/DA/CP/D8/D6/D3/D2 /CS/CP/D8/CP /D3/D2 /CQ /D3/D8/D8/D3/D1/B9/D5/D9/CP /D6/CZ /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BT/D6/CV/D9/CT/D7 /D8/CW/CP/D8 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3/D7 /B4 /D1∼ /BD/BE/DF /BD/BI /BZ/CT/CE/B5 /DB/CX/D8/CW /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8 /BE/B9/CQ /D3 /CS/DD/CS/CT/CR/CP /DD /CX/D2/D8/D3 /CP /D0/CX/CV/CW/D8 /D7/CQ /D3/D8/D8/D3/D1 /B4 /D1∼ /BE/DF /BH. /BH /BZ/CT/CE/B5 /CP/D2/CS /CQ /D3/D8/D8/D3/D1 /CR/CP/D2 /D6/CT/CR/D3/D2/CR/CX/D0/CT /CC /CT/DA/CP/D8/D6/D3/D2 /CS/CP/D8/CP/DB/CX/D8/CW /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7 /D3/CU /D4 /CT/D6/D8/D9/D6/CQ/CP/D8/CX/DA/CT /C9/BV/BW /CU/D3 /D6 /D8/CW/CT /CQ /D3/D8/D8/D3/D1 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D6/CP/D8/CT/BA /CC/CW/CT /D7/CQ /D3/D8/D8/D3/D1 /D1/D9/D7/D8/CT/CX/D8/CW/CT/D6 /CS/CT/CR/CP /DD /CW/CP/CS/D6/D3/D2/CX/CR/CP/D0/D0/DD /DA/CX/CP /CP /CA /B9/D4/CP /D6/CX/D8 /DD/B9 /CP/D2/CS /BU /B9/DA/CX/D3/D0/CP/D8/CX/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/B8 /D3 /D6 /CQ /CT /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS/BA/BD/BE/BT/BU/BU/C7/CC/CC /BL/BL /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6γ/negationslashE/CC /B7≥ /BE /CY/CT/D8 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/B8 /CP/D2/CS /D7/CT/D8 /D0/CX/D1/CX/D8/D7 /D3/D2 σ /B4 /D4 /D4→ /tildewide/CV /B7/CG/B5· /BU/B4/tildewide/CV→γ/negationslashE/CC /CG/B5/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/D7 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS /D8/D3 /D1/tildewide/D5≥ /D1/tildewide/CV /B8 /DB/CX/D8/CW /BU/B4 /tildewideχ /BC/BE→ /tildewideχ /BC/BDγ /B5/BP/BD /CP/D2/CS /BU/B4 /tildewideχ /BC/BD→/tildewide/BZγ /B5/BP/BD/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CC/CW/CT/DD /CX/D1/D4 /D6/D3/DA/CT /D8/D3 /BF/BD/BC /BZ/CT/CE /B4/BF/BI/BC /BZ/CT/CE /CX/D2 /D8/CW/CT/CR/CP/D7/CT /D3/CU γ/tildewide/BZ /CS/CT/CR/CP /DD/B5 /CU/D3 /D6 /D1/tildewide/CV /BP /D1/tildewide/D5 /BA/BD/BF/BT/BU/BU/C7/CC/CC /BL/BL /C3 /D9/D7/CT/D7 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/D2 /CT/D0/CT/CR/D8/D6/D3/D2 /D4/CP/CX/D6 /CP/D2/CS /CU/D3/D9/D6 /CY/CT/D8/D7 /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /CS/CT/CR/CP /DD/D3 /CU/D8/CW/CT/tildewideχ /BC/BD /C4/CB/C8 /DA/CX/CP /negationslashR /C4/C9 /BW /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CC/CW/CT /D4/CP /D6/D8/CX/CR/D0/CT /D7/D4 /CT/CR/D8/D6/D9/D1 /CP/D2/CS /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7/CP /D6/CT /D8/CP/CZ /CT/D2 /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D1/CX/D2/CX/D1/CP/D0 /D7/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /BA /BT/D2 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CP/D8 /BL/BH/B1 /BV/C4 /CX/D7/D3/CQ/D8/CP/CX/D2/CT/CS /CX/D2 /D8/CW/CT /B4 /D1/BC /B8 /D1/BD/ /BE /B5 /D4/D0/CP/D2/CT /D9/D2/CS/CT/D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /D8/CW/CP/D8 /BT/BC /BP/BC/B8µ< /BC/B8 /D8/CP/D2 β /BP/BE /CP/D2/CS/CP/D2/DD /D3/D2/CT /D3/CU /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7 λ/prime/BD /CY/CZ> /BD/BC− /BF/B4 /CY /BP/BD/B8/BE /CP/D2/CS /CZ /BP/BD/B8/BE/B8/BF/B5 /CP/D2/CS /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT /CP/CQ /D3/DA/CT/D0/CX/D1/CX/D8 /CX/D7 /CR/D3/D1/D4/D9/D8/CT/CS/BA /BY /D3 /D6 /CT/D5/D9/CP/D0 /D1/CP/D7/D7 /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CS /CV/D0/D9/CX/D2/D3/D7/B8 /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /D0/CX/D1/CX/D8 /CX/D7 /BE/BJ/BJ/BZ/CT/CE/BA /CC/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CP /D6/CT /CT/D7/D7/CT/D2/D8/CX/CP/D0/D0/DD /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /BT/BC /B8 /CQ/D9/D8 /D8/CW/CT /D0/CX/D1/CX/D8 /CS/CT/D8/CT/D6/CX/D3 /D6/CP/D8/CT/D7 /D6/CP/D4/CX/CS/D0/DD/DB/CX/D8/CW /CX/D2/CR/D6/CT/CP/D7/CX/D2/CV /D8/CP/D2 β /D3 /D6µ> /BC/BA/BD/BG/BT/BU/BT /BV/C0/C1 /BL/BH /BV /CP/D7/D7/D9/D1/CT /AC/DA/CT /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D7/D5/D9/CP /D6/CZ /AD/CP/DA/D3 /D6/D7 /DB/CX/D8/CW /DB/CX/D8/CW /D1/tildewide/D5/C4 /BP /D1/tildewide/D5/CA /BA /CB/D0/CT/D4/D8/D3/D2/D7/CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /CW/CT/CP/DA/CX/CT/D6 /D8/CW/CP/D2 /D7/D5/D9/CP /D6/CZ/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /CU/D3 /D6 /AC/DC/CT/CS /D8/CP/D2 β /BP/BE. /BCµ /BP − /BE/BH/BC /BZ/CT/CE/B8 /CP/D2/CS /D1/C0 /B7 /BP/BH/BC/BC /BZ/CT/CE/B8 /CP/D2/CS /DB/CX/D8/CW /D8/CW/CT /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /D3/CU /D8/CW/CT /D7/D5/D9/CP /D6/CZ/D7 /CP/D2/CS /CV/D0/D9/CX/D2/D3/D7/CR/CP/D0/CR/D9/D0/CP/D8/CT/CS /DB/CX/D8/CW/CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D8/CW/CT /C5/CX/D2/CX/D1/CP/D0 /CB/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /D7/CR/CT/D2/CP /D6/CX/D3/BA /CC/CW/CT /CQ /D3/D9/D2/CS/D7 /CP /D6/CT/DB /CT/CP/CZ/D0/DD /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D8/CW/CT /D8/CW/D6/CT/CT /AC/DC/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7 /CU/D3 /D6/CP /D0 /CP /D6/CV/CT /CU/D6/CP/CR/D8/CX/D3/D2 /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT/BA/BD/BH/BT/BU/BX /BL/BH /CC /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CP /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD /D3/CU /CV/D0/D9/CX/D2/D3 /CX/D2/D8/D3 /tildewideχ /BC/BE /DB/CW/CX/CR/CW /CU/D9/D6/D8/CW/CT/D6 /CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /tildewideχ /BC/BD /CP/D2/CS /CP/D4/CW/D3/D8/D3/D2/BA /C6/D3 /D7/CX/CV/D2/CP/D0 /CX/D7 /D3/CQ/D7/CT/D6/DA/CT/CS/BA /C4/CX/D1/CX/D8/D7 /DA/CP /D6/DD /DB/CX/CS/CT/D0/DD /CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2 /D8/CW/CT /CR/CW/D3/CX/CR/CT /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6/D7/BA/BY /D3 /D6µ /BP− /BG/BC /BZ/CT/CE/B8 /D8/CP/D2 β /BP/BD. /BH/B8 /CP/D2/CS /CW/CT/CP/DA/DD /D7/D5/D9/CP /D6/CZ/D7/B8 /D8/CW/CT /D6/CP/D2/CV/CT /BH/BC < /D1/tildewide/CV /B4/BZ/CT/CE/B5 < /BD/BG/BC /CX/D7/CT/DC/CR/D0/D9/CS/CT/CS /CP/D8 /BL/BC/B1 /BV/C4/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA/BD/BI/C0/BX/BU/BU/BX/C3/BX/CA /BL/BF /CR/D3/D1/CQ/CX/D2/CT/CS /CY/CT/D8 /CP/D2/CP/D0/DD/D7/CT/D7 /CP/D8 /DA/CP /D6/CX/D3/D9/D7 /CT /B7/CT−/CR/D3/D0/D0/CX/CS/CT/D6/D7/BA /CC/CW/CT /BG/B9/CY/CT/D8 /CP/D2/CP/D0/DD/D7/CT/D7/CP/D8 /CC/CA/C1/CB/CC /BT/C6/BB/C4/BX/C8 /CP/D2/CS /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/CS α/D7 /CP/D8 /C8/BX/C8/BB/C8/BX/CC/CA/BT/BB/CC/CA/C1/CB/CC /BT/C6/BB/C4/BX/C8 /CP /D6/CT /D9/D7/CT/CS/BA /BT/CR/D3/D2/D7/D8/D6/CP/CX/D2/D8 /D3/D2 /CT/AB/CT/CR/D8/CX/DA/CT /D2/D9/D1/CQ /CT/D6 /D3/CU /D5/D9/CP /D6/CZ/D7 /C6 /BP/BI. /BF± /BD. /BD /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/B8 /DB/CW/CX/CR/CW /CX/D7 /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3/D8/CW/CP/D8 /DB/CX/D8/CW /CP /D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3/B8 /C6 /BP/BK/BA/BD/BJ/BT/BU/BX /BL/BE /C4 /CQ /D3/D9/D2/CS/D7 /CP /D6/CT /CQ/CP/D7/CT/CS /D3/D2 /D7/CX/D1/CX/D0/CP /D6 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7 /BT/BU/BT /BV/C0/C1 /BL/BH /BV /BA /C6/D3/D8 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3/D1/CV/D0/D9/CX/D2/D3< /BG/BC /BZ/CT/CE /B4/CQ/D9/D8 /D3/D8/CW/CT/D6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /D6/D9/D0/CT /D3/D9/D8 /D8/CW/CP/D8 /D6/CT/CV/CX/D3/D2/B5/BA/BD/BK/CA/C7 /CH /BL/BE /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /BV/BW/BY /D0/CX/D1/CX/D8/D7 /D3/D2 /CS/CX/B9/D0/CT/D4/D8/D3/D2 /CT/DA/CT/D2/D8/D7 /D8/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /CV/D0/D9/CX/D2/D3 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CX/D2 /CA /B9/D4/CP /D6/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /D1/D3 /CS/CT/D0/D7/BA /CC/CW/CT /BD/BC/BC/B1 /CS/CT/CR/CP /DD/tildewide/CV→ /D5 /D5/tildewideχ /DB/CW/CT/D6/CT/tildewideχ /CX/D7 /D8/CW/CT /C4/CB/C8 /B8 /CP/D2/CS /D8/CW/CT/C4/CB/C8 /CS/CT/CR/CP /DD/D7 /CT/CX/D8/CW/CT/D6 /CX/D2/D8/D3 /lscript /D5 /CS /D3 /D6/lscript/lscript /CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BD/BL/C6/C7/C2/C1/CA/C1 /BL/BD /CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /CP /CW/CT/CP/DA/DD /CV/D0/D9/CX/D2/D3 /D7/CW/D3/D9/D0/CS /CQ /CT /D2/CT/CP /D6/D0/DD /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /DB/CX/D8/CW /D7/D5/D9/CP /D6/CZ/D7 /CX/D2 /D1/CX/D2/CX/D1/CP/D0/D7/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /D2/D3/D8 /D8/D3 /D3/DA/CT/D6/CR/D0/D3/D7/CT /D8/CW/CT /D9/D2/CX/DA/CT/D6/D7/CT/BA/BE/BC/CC/CW/CT /D0/CX/D1/CX/D8/D7 /D3/CU /BT/C4/BU/BT/C2/BT/CA /BK/BJ /BW /CP /D6/CT /CU/D6/D3/D1 /D4 /D4→/tildewide/CV/tildewide/CV /CG/B4/tildewide/CV→ /D5 /D5/tildewideγ /B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT /D1/tildewide/D5>/D1/tildewide/CV /BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /CU/D3 /D6 /D1/tildewideγ/lessorsimilar /BE/BC /BZ/CT/CE /CP/D2/CS τ /B4/tildewide/CV /B5< /BD/BC− /BD/BC/D7/BA/BE/BD/CC/CW/CT /D0/CX/D1/CX/D8 /D3/CU /BT/C6/CB/BT/CA/C1 /BK/BJ /BW /CP/D7/D7/D9/D1/CT/D7 /D1/tildewide/D5> /D1/tildewide/CV /CP/D2/CS /D1/tildewideγ≈ /BC/BA /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/BB/D0/CX/CV/CW/D8 /tildewide/CV /B4/BZ/D0/D9/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/BB/D0/CX/CV/CW/D8 /tildewide/CV /B4/BZ/D0/D9/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/BB/D0/CX/CV/CW/D8 /tildewide/CV /B4/BZ/D0/D9/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC /C4/D3/D2/CV/B9/D0/CX/DA/CT/CS/BB/D0/CX/CV/CW/D8 /tildewide/CV /B4/BZ/D0/D9/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/C4/CX/D1/CX/D8/D7 /D3/D2 /D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3/D7 /B4 /D1/tildewide/CV< /BH/BZ/CT /CE /B5 /B8/D3 /D6 /CV/D0/D9/CX/D2/D3/D7 /DB/CW/CX/CR/CW /D0/CT/CP/DA/CT /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6 /CQ /CT/CU/D3 /D6/CT/CS/CT/CR/CP /DD/CX/D2/CV/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /C4 /BW/BC /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /tildewide/CV > /BD/BE /BE/BU/BX/CA/BZ/BX/CA /BC/BH /CC/C0/BX/C7 /CW/CP/CS/D6/D3/D2 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CS/CP/D8/CP/D2/D3/D2/CT /BE/DF /BD/BK /BL/BH /BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BV /BW/C4/C8/C0 /CT /B7/CT−→ /D5 /D5/tildewide/CV/tildewide/CV /B8 /D7/D8/CP/CQ/D0/CT /tildewide/CV > /BH /BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BZ /BW/C4/C8/C0 /C9/BV/BW /CQ /CT/D8/CP /CU/D9/D2/CR/D8/CX/D3/D2/BH/C0/BX/C1/CB/CC/BX/CA /BC/BF /BT/C4/BX/C8 /BV/D3/D0/D3 /D6 /CU/CP/CR/D8/D3 /D6/D7 > /BE/BI. /BL /BL/BH /BI/C0/BX/C1/CB/CC/BX/CA /BC/BF /C0 /BT/C4/BX/C8 /CT /B7/CT−→ /D5 /D5/tildewide/CV/tildewide/CV > /BI. /BF /BJ/C2/BT/C6/C7/CC /BC/BF /CA/CE/CD/BX /A1/A0had< /BF/BA/BL /C5/CT/CE/BK/C5/BT/BY/C1 /BC/BC /CC/C0/BX/C7 /D4/D4→ /CY/CT/D8/D7 /B7 /negationslashpT/BL/BT/C4/BT /CE/C1/B9/C0/BT/CA/BT /CC/C1 /BL/BL /BX /C3/CC/BX/CE /D4/C6→ /CA /BC/B8 /DB/CX/D8/CW /CA /BC→ρ /BC/tildewideγ/CP/D2/CS /CA /BC→π /BC/tildewideγ/BD/BC/BU/BT/BX/CA /BL/BL /CA/CE/CD/BX /CB/D8/CP/CQ/D0/CT /tildewide/CV /CW/CP/CS/D6/D3/D2/D7/BD/BD/BY /BT/C6/CC/C1 /BL/BL /C6/BT/BG/BK /D4 /BU/CT→ /CA /BC→η/tildewideγ/BD/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /CT /B7/CT−→/tildewideχ /B7/BD/tildewideχ−/BD/BD/BF/BT/BW /BT/C5/CB /BL/BJ /BU /C3/CC/BX/CE /D4/C6→ /CA /BC→ρ /BC/tildewideγ/BD/BG/BT/C4/BU/CD/C9/CD/BX/CA/C9/BA/BA/BA /BL/BJ /BX/BJ/BI/BD /CA /B7/B4 /D9/D9/CS/tildewide/CV /B5→ /CB /BC/B4 /D9/CS /D7/tildewide/CV /B5π /B7/B8/CG−/B4 /D7/D7/CS/tildewide/CV /B5→ /CB /BCπ− > /BI. /BF /BL/BH /BD/BH/BU/BT/CA/BT /CC/BX /BL/BJ /C4 /BT/C4/BX/C8 /BV/D3/D0/D3 /D6 /CU/CP/CR/D8/D3 /D6/D7 > /BH /BL/BL /BD/BI/BV/CB/C1/C3 /C7/CA /BL/BJ /CA/CE/CD/BX β /CU/D9/D2/CR/D8/CX/D3/D2/B8 /CI→ /CY/CT/D8/D7 > /BD. /BH /BL/BC /BD/BJ/BW/BX/BZ/C7/CD/CE/BX/BT /BL/BJ /CC/C0/BX/C7 /CI→ /CY/CY/CY/CY/BD/BK/BY /BT/CA/CA/BT/CA /BL/BI /CA/CE/CD/BX /CA /BC→π /BC/tildewideγ/D2/D3/D2/CT /BD . /BL/DF /BD/BF. /BI /BL/BH /BD/BL/BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 /CI /CS/CT/CR/CP /DD /CX/D2/D8/D3 /CP /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS/B4/tildewide/CV/D5 /D5 /B5± < /BC. /BJ /BE/BC/BV/C4/BT /CE/BX/C4/C4/C1 /BL/BH /CA/CE/CD/BX /D5/D9/CP /D6/CZ /D3/D2/CX/CP/D2/D3/D2/CT /BD . /BH/DF /BF. /BH /BE/BD/BV/BT/C3/C1/CA /BL/BG /CA/CE/CD/BX /A7 /B4/BD /CB /B5→γ /B7 /CV/D0/D9/CX/D2/D3/D2/CX/D9/D1/D2/D3/D8 /BF/DF/BH /BE/BE/C4/C7/C8/BX/CI /BL/BF /BV /CA/CE/CD/BX /C4/BX/C8 ≈ /BG /BE/BF/BV/C4/BT /CE/BX/C4/C4/C1 /BL/BE /CA/CE/CD/BX α/D7 /D6/D9/D2/D2/CX/D2/CV/BE/BG/BT/C6/CC/C7/C6/C1/BT/BW/C1/CB /BL/BD /CA/CE/CD/BX α/D7 /D6/D9/D2/D2/CX/D2/CV > /BD /BE/BH/BT/C6/CC/C7/C6/C1/BT/BW/C1/CB /BL/BD /CA/CE/CD/BX /D4/C6→ /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD/BE/BI/C6/BT/C3/BT/C5/CD/CA/BT /BK/BL /CB/C8/BX/BV /CA /B9 /A1 /B7/B7 > /BF. /BK /BL/BC /BE/BJ/BT/CA/C6/C7/C4/BW /BK/BJ /BX/C5/CD/C4 π−/B4/BF/BH/BC /BZ/CT/CE/B5/BA σ/similarequal /BT /BD > /BF. /BE /BL/BC /BE/BJ/BT/CA/C6/C7/C4/BW /BK/BJ /BX/C5/CD/C4 π−/B4/BF/BH/BC /BZ/CT/CE/B5/BA σ/similarequal /BT /BC. /BJ/BE/D2/D3/D2/CT /BC . /BI/DF /BE. /BE /BL/BC /BE/BK/CC/CD/CC/CB /BK/BJ /BV/CD/CB/BU /A7 /B4/BD /CB /B5→γ /B7 /CV/D0/D9/CX/D2/D3/D2/CX/D9/D1/D2/D3/D2/CT /BD /DF/BG . /BH /BL/BC /BE/BL/BT/C4/BU/CA/BX/BV/C0/CC /BK/BI /BV /BT/CA/BZ /BD× /BD/BC− /BD/BD/lessorsimilarτ/lessorsimilar /BD× /BD/BC− /BL/D7/D2/D3/D2/CT /BD/DF /BG /BL/BC /BF/BC/BU/BT/BW/C1/BX/CA /BK/BI /BU/BW/C5/C8 /BD× /BD/BC− /BD/BC<τ< /BD× /BD/BC− /BJ/D7/D2/D3/D2/CT /BF/DF /BH /BF/BD/BU/BT/CA/C6/BX/CC/CC /BK/BI /CA/CE/CD/BX /D4 /D4→ /CV/D0/D9/CX/D2/D3 /CV/D0/D9/CX/D2/D3 /CV/D0/D9/D3/D2/D2/D3/D2/CT /BF/BE/CE /C7/C4/C7/CB/C0/C1/C6 /BK/BI /CA/CE/CD/BX /C1/CU /B4/D5/D9/CP/D7/CX/B5 /D7/D8/CP/CQ/D0/CT/BN /tildewide/CV/D9 /D9 /CS/D2/D3/D2/CT /BC . /BH/DF /BE /BF/BF/BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BK/BH /BU /BU/BW/C5/C8 /BY /D3 /D6 /D1/tildewide/D5 /BP/BF/BC/BC /BZ/CT/CE/D2/D3/D2/CT /BC . /BH/DF /BG /BF/BF/BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BK/BH /BU /BU/BW/C5/C8 /BY /D3 /D6 /D1/tildewide/D5< /BI/BH /BZ/CT/CE/D2/D3/D2/CT /BC . /BH/DF /BF /BF/BF/BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BK/BH /BU /BU/BW/C5/C8 /BY /D3 /D6 /D1/tildewide/D5 /BP/BD/BH/BC /BZ/CT/CE/D2/D3/D2/CT /BE/DF /BG /BF/BG/BW /BT /CF/CB/C7/C6 /BK/BH /CA/CE/CD/BX τ> /BD/BC− /BJ/D7/D2/D3/D2/CT /BD/DF /BE . /BH /BF/BG/BW /BT /CF/CB/C7/C6 /BK/BH /CA/CE/CD/BX /BY /D3 /D6 /D1/tildewide/D5 /BP/BD/BC/BC /BZ/CT/CE/D2/D3/D2/CT /BC . /BH/DF /BG. /BD /BL/BC /BF/BH/BY /BT/CA/CA/BT/CA /BK/BH /CA/CE/CD/BX /BY/C6/BT/C4 /CQ /CT/CP/D1 /CS/D9/D1/D4 > /BD /BF/BI/BZ/C7/C4/BW/C5/BT/C6 /BK/BH /CA/CE/CD/BX /BZ/D0/D9/CX/D2/D3/D2/CX/D9/D1 > /BD/DF/BE /BF/BJ/C0/BT/BU/BX/CA /BK/BH /CA/CE/CD/BX/BF/BK/BU/BT/C4/C4 /BK/BG /BV/BT/C4/C7/BF/BL/BU/CA/C1/BV/C3 /BK/BG /CA/CE/CD/BX/BG/BC/BY /BT/CA/CA/BT/CA /BK/BG /CA/CE/CD/BX > /BE /BG/BD/BU/BX/CA/BZ/CB/C5/BT /BK/BF /BV /CA/CE/CD/BX /BY /D3 /D6 /D1/tildewide/D5< /BD/BC/BC /BZ/CT/CE/BG/BE/BV/C0/BT/C6/C7 /CF/C1/CC/CI /BK/BF /CA/CE/CD/BX /tildewide/CV/D9 /CS /B8/tildewide/CV /D9/D9/CS > /BE/DF/BF /BG/BF/C3/BT/C6/BX /BK/BE /CA/CE/CD/BX /BU/CT/CP/D1 /CS/D9/D1/D4 > /BD/BA/BH/DF/BE /BY /BT/CA/CA/BT/CA /BJ/BK /CA/CE/CD/BX /CA /B9/CW/CP/CS/D6/D3/D2/BD/BT/BU/BT/CI/C7 /CE/BC /BJ /C4 /D0/D3 /D3/CZ /CT/CS /CX/D2 /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /BG/BD/BC /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE /CU/D3 /D6/CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /CV/D0/D9/CX/D2/D3 /CU/D6/D3/D1 /D7/D4/D0/CX/D8 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /B8 /CS/CT/CR/CP /DD/CX/D2/CV /CP/CU/D8/CT/D6 /D7/D8/D3/D4/D4/CX/D2/CV /CX/D2 /D8/CW/CT/CS/CT/D8/CT/CR/D8/D3 /D6 /CX/D2/D8/D3 /CV/tildewideχ /BC/BD /DB/CX/D8/CW /D0/CX/CU/CT/D8/CX/D1/CT/D7 /CU/D6/D3/D1 /BF/BC µ /D7/D8 /D3 /BD /BC /BC /CW /BA /CC/CW/CT /D7/CX/CV/D2/CP/D0 /D7/CX/CV/D2/CP/D8/D9/D6/CT /CX/D7 /CP /D0/CP /D6/CV/CT/D0/DD/CT/D1/D4/D8 /DD /CT/DA/CT/D2/D8 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT /D0/CP /D6/CV/CT /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /CT/D2/CT/D6/CV/DD /CS/CT/D4 /D3/D7/CX/D8 /CX/D2 /D8/CW/CT /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /CC/CW/CT /D1/CP/CX/D2/CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CX/D7 /CS/D9/CT /D8/D3 /CR/D3/D7/D1/CX/CR /D1/D9/D3/D2/D7 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /CX/D2 /D8/CW/CT /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/BA /CC/CW/CT /CS/CP/D8/CP /CP/CV/D6/CT/CT /DB/CX/D8/CW/D8/CW/CT /CT/D7/D8/CX/D1/CP/D8/CT/CS /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CP/D2/CS /CP/D0/D0/D3 /DB /D8/CW/CT /CP/D9/D8/CW/D3 /D6/D7 /D8/D3 /CT/D7/D8/CX/D1/CP/D8/CT /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D6/CP/D8/CT /D3/CU /CP/D2/D3/D9/D8/B9/D3/CU/B9/D8/CX/D1/CT /D1/D3/D2/D3/CY/CT/D8 /D7/CX/CV/D2/CP/D0 /D3/CU /CP /CV/CX/DA/CT/D2 /CT/D2/CT/D6/CV/DD /BA /BT/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/D7 /tildewide/CV→ /CV/tildewideχ /BC/BD/D8/D3 /CQ /CT /BD/BC/BC/B1 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /CR/CP/D2 /CQ /CT /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /D8/D3 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CV/D0/D9/CX/D2/D3 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /DA/CT/D6/D7/D9/D7 /D8/CW/CT/CV/D0/D9/CX/D2/D3 /D1/CP/D7/D7 /CU/D3 /D6 /AC/DC/CT/CS /tildewideχ /BC/BD /D1/CP/D7/D7/BA /BT/CU/D8/CT/D6 /CR/D3/D1/D4/CP /D6/CX/D2/CV /D8/D3 /D8/CW/CT /CT/DC/D4 /CT/CR/D8/CT/CS /CV/D0/D9/CX/D2/D3 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/B8/D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /D3/CU /CV/D0/D9/CX/D2/D3 /D1/CP/D7/D7/CT/D7 /CR/CP/D2 /CQ /CT /D3/CQ/D8/CP/CX/D2/CT/CS/B8 /D7/CT/CT /CT/DC/CP/D1/D4/D0/CT/D7 /CX/D2 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/BA /BE/BU/BX/CA/BZ/BX/CA /BC/BH /CX/D2/CR/D0/D9/CS/CT /D8/CW/CT /D0/CX/CV/CW/D8 /CV/D0/D9/CX/D2/D3 /CX/D2 /D4 /D6/D3/D8/D3/D2 /C8/BW/BY /CP/D2/CS /D4 /CT/D6/CU/D3 /D6/D1 /CV/D0/D3/CQ/CP/D0 /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU/CW/CP/CS/D6/D3/D2/CX/CR /CS/CP/D8/CP/BA /BX/AB/CT/CR/D8/D7 /D3/D2 /D8/CW/CT /D6/D9/D2/D2/CX/D2/CV /D3/CUα/D7 /CP/D0/D7/D3 /CX/D2/CR/D0/D9/CS/CT/CS/BA /CB/D8/D6/D3/D2/CV /CS/CT/D4 /CT/D2/CS/CT/D2/CR/DD /D3/D2 α/D7 /B4 /D1/CI /B5/BA /BU/D3/D9/D2/CS /D5/D9/D3/D8/CT/CS /CU/D3 /D6α/D7 /B4 /D1/CI /B5 /BP /BC/BA/BD/BD/BK/BA/BF/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BV /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /D3/CU /D8/CW/CT /D8 /DD/D4 /CT /D5 /D5/CA±/CA±/B8 /D5 /D5/CA±/CA /BC/D3 /D6 /D5 /D5/CA /BC/CA /BC/CX/D2/CT /B7/CT−/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CP/D8 /BL/BD/BA/BE /BZ/CT/CE /CR/D3/D0/D0/CT/CR/D8/CT/CS /CX/D2 /BD/BL/BL/BG/BA /CC/CW/CT /CA±/CQ /D3/D9/D2/CS /D7/D8/CP/D8/CT/D7 /CP /D6/CT /CX/CS/CT/D2/D8/CX/AC/CT/CS/CQ /DD /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CS/BX/BB/CS/DC /CX/D2 /D8/CW/CT /D8/D6/CP/CR/CZ/CX/D2/CV /CR/CW/CP/D1/CQ /CT/D6/D7 /CP/D2/CS /D8/CW/CT /CA /BC/CQ /DD /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /B8 /CS/D9/CT /D8/D3/D8/CW/CT/CX/D6 /D6/CT/CS/D9/CR/CT/CS /CT/D2/CT/D6/CV/DD /D0/D3/D7/D7 /CX/D2 /D8/CW/CT /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6/D7/BA /CC/CW/CT /D9/D4/D4 /CT/D6 /DA/CP/D0/D9/CT /D3/CU /D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CP/D2/CV/CT/CS/CT/D4 /CT/D2/CS/D7 /D3/D2 /D8/CW/CT /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD/CU /D3 /D6 /D8/CW/CT /CV/D0/D9/CX/D2/D3 /D8/D3 /CU/D6/CP/CV/D1/CT/D2/D8 /CX/D2/D8/D3 /CA±/D3 /D6 /CA /BC/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BJ/BA/C1/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BE/BF /BZ/CT/CE /CU/D3 /D6 /BD/BC/BC/B1 /CU/D6/CP/CV/D1/CT/D2/D8/CP/D8/CX/D3/D2 /D8/D3 /CA±/BA/BG/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BF /BZ /D9/D7/CT/CS /CT /B7/CT−/CS/CP/D8/CP /CP/D8 /CP/D2/CS /CP /D6/D3/D9/D2/CS /D8/CW/CT /CI /BC/D4 /CT/CP/CZ/B8 /CP/CQ /D3/DA/CT /D8/CW/CT /CI /BC/D9/D4 /D8/D3√ s /BP/BE/BC/BE /BZ/CT/CE /CP/D2/CS /CT/DA/CT/D2/D8/D7 /CU/D6/D3/D1 /D6/CP/CS/CX/CP/D8/CX/DA/CT /D6/CT/D8/D9/D6/D2 /D8/D3 /CR/D3/DA/CT/D6 /D8/CW/CT /D0/D3 /DB /CT/D2/CT/D6/CV/DD /D6/CT/CV/CX/D3/D2/BA /CC/CW/CT/DD /D4 /CT/D6/CU/D3 /D6/D1/CP /CS/CX/D6/CT/CR/D8 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8 /D3/CU /D8/CW/CT /C9/BV/BW /CQ /CT/D8/CP/B9/CU/D9/D2/CR/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/CW/CT /D1/CT/CP/D2/D7 /D3/CU /CU/D9/D0/D0/DD /CX/D2/CR/D0/D9/D7/CX/DA/CT /CT/DA/CT/D2/D8/D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT/D7/BA /BV/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CT/D2/CT/D6/CV/DD /D6/CP/D2/CV/CT/B8 /CV/D0/D9/CX/D2/D3/D7 /CQ /CT/D0/D3 /DB /BH /BZ/CT/CE /CR/CP/D2 /CQ /CT /CR/D3/D2/D7/CX/CS/CT/D6/CT/CS/D1/CP/D7/D7/D0/CT/D7/D7 /CP/D2/CS /CP /D6/CT /AC/D6/D1/D0/DD /CT/DC/CR/D0/D9/CS/CT/CS /CQ /DD /D8/CW/CT /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/BA/BH/C0/BX/C1/CB/CC/BX/CA /BC/BF /D9/D7/CT /CT /B7/CT−/CS/CP/D8/CP /CU/D6/D3/D1 /BD/BL/BL/BG /CP/D2/CS /BD/BL/BL/BH /CP/D8 /CP/D2/CS /CP /D6/D3/D9/D2/CS /D8/CW/CT /CI /BC/D4 /CT/CP/CZ /D8/D3 /D1/CT/CP/D7/D9/D6/CT/D8/CW/CT /BG/B9/CY/CT/D8 /D6/CP/D8/CT /CP/D2/CS /CP/D2/CV/D9/D0/CP /D6/CR /D3 /D6/D6/CT/D0/CP/D8/CX/D3/D2/D7/BA 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/D0/D3 /DB/D1 /CP /D7 /D7 /tildewide/CV /B3/D7/BA /C4/CX/D1/CX/D8/D1/CP/CZ /CT/D7 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /D6/CT/CV/CP /D6/CS/CX/D2/CV /D8/CW/CT /D0/CX/CU/CT/D8/CX/D1/CT /CP/D2/CS /CT/D0/CT/CR/D8/D6/CX/CR /CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D0/CX/CV/CW/D8/CT/D7/D8 /D7/D9/D4 /CT/D6/D7/DD/D1/B9/D1/CT/D8/D6/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT/BA/BF/BK/BU/BT/C4/C4 /BK/BG /CX/D7 /BY/C6/BT/C4 /CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C7/CQ/D7/CT/D6/DA/CT/CS /D2/D3 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /D3/CU /tildewideγ /CX/D2 /D8/CW/CT /CR/CP/D0/D3 /D6/CX/D1/CT/B9/D8/CT/D6/B8 /DB/CW/CT/D6/CT/tildewideγ /B3/D7 /CP /D6/CT /CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CR/D3/D1/CT /CU/D6/D3/D1 /D4/CP/CX/D6/B9/D4 /D6/D3 /CS/D9/CR/CT/CS /tildewide/CV /B3/D7/BA /CB/CT/CP /D6/CR/CW /CU/D3 /D6 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /tildewideγ/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /CX/D2 /CR/CP/D0/D3 /D6/CX/D1/CT/D8/CT/D6 /BH/BI/D1 /CU/D6/D3/D1 /D8/CP /D6/CV/CT/D8/BA /C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/tildewide/D5 /BP/BG /BC /BZ/CT /CE /CP /D2 /CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D4 /D6/D3/D4 /D3 /D6/D8/CX/D3/D2/CP/D0 /D8/D3 /BT /BC. /BJ/BE/BA /BU/BT/C4/C4 /BK/BG /AC/D2/CS /D2/D3 /tildewide/CV /CP/D0/D0/D3 /DB /CT/CS /CQ /CT/D0/D3 /DB /BG/BA/BD /BZ/CT/CE /CP/D8 /BV/C4 /BP/BL/BC/B1/BA /CC/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BD /D7/CW/D3 /DB/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 /D1/tildewide/D5 /CP/D2/CS /BT/BA /CB/CT/CT /CP/D0/D7/D3 /C3/BT/C6/BX /BK/BE/BA/BF/BL/BU/CA/C1/BV/C3 /BK/BG /D6/CT/CP/D2/CP/D0/DD/DE/CT/CS /BY/C6/BT/C4 /BD/BG/BJ /BZ/CT/CE /C0/BU/BV /CS/CP/D8/CP /CU/D3 /D6/CA /B9 /A1 /B4/BD/BE/BF/BE/B5 /B7/B7/DB/CX/D8/CWτ> /BD/BC− /BL/D7/CP/D2/CS /D4/D0/CP/CQ> /BE /BZ/CT/CE/BA /CB/CT/D8 /BV/C4 /BP /BL/BC/B1 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /BI/BA/BD/B8 /BG/BA/BG/B8 /CP/D2/CS /BE/BL /D1/CX/CR/D6/D3/CQ/CP /D6/D2/D7 /CX/D2 /D4/D4 /B8π /B7/D4 /B8/C3 /B7/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CA/B9 /A1 /B7/B7/CX/D7 /CS/CT/AC/D2/CT/CS /CP/D7 /CQ /CT/CX/D2/CV /tildewide/CV /CP/D2/CS /BF /D9/D4 /D5/D9/CP /D6/CZ/D7/BA /C1/CU /D1/CP/D7/D7 /BP/BD/BA/BE/DF /BD/BA/BH /BZ/CT/CE/B8 /D8/CW/CT/D2 /D0/CX/D1/CX/D8/D7 /D1/CP /DD/CQ /CT /D0 /D3 /DB /CT/D6 /D8/CW/CP/D2 /D8/CW/CT/D3 /D6/DD /D4 /D6/CT/CS/CX/CR/D8/CX/D3/D2/D7/BA/BG/BC/BY /BT/CA/CA/BT/CA /BK/BG /CP /D6/CV/D9/CT/D7 /D8/CW/CP/D8 /D1/tildewide/CV< /BD/BC/BC /C5/CT/CE /CX/D7 /D2/D3/D8 /D6/D9/D0/CT/CS /D3/D9/D8 /CX/CU /D8/CW/CT /D0/CX/CV/CW/D8/CT/D7/D8 /CA/B9/CW/CP/CS/D6/D3/D2/D7 /CP /D6/CT/D0/D3/D2/CV/B9/D0/CX/DA/CT/CS/BA /BT /D0/D3/D2/CV /D0/CX/CU/CT/D8/CX/D1/CT /DB /D3/D9/D0/CS /D3 /CR/CR/D9/D6 /CX/CU /CA/B9/CW/CP/CS/D6/D3/D2/D7 /CP /D6/CT /D0/CX/CV/CW/D8/CT/D6 /D8/CW/CP/D2 /tildewideγ /B3/D7 /D3 /D6/CX /CU /D1/tildewide/D5> /BD/BC/BC/BZ/CT/CE/BA/BG/BD/BU/BX/CA/BZ/CB/C5/BT /BK/BF /BV /CX/D7 /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /BV/BX/CA/C6/B9/CB/C8/CB /CQ /CT/CP/D1/B9/CS/D9/D1/D4 /CS/CP/D8/CP/BA /CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BD/BA/BG/BE/BV/C0/BT/C6/C7 /CF/C1/CC/CI /BK/BF /AC/D2/CS /CX/D2 /CQ/CP/CV/B9/D1/D3 /CS/CT/D0 /D8/CW/CP/D8 /CR/CW/CP /D6/CV/CT/CS /D7 /B9/CW/CP/CS/D6/D3/D2 /CT/DC/CX/D7/D8/D7 /DB/CW/CX/CR/CW /CX/D7 /D7/D8/CP/CQ/D0/CT /CP/CV/CP/CX/D2/D7/D8/D7/D8/D6/D3/D2/CV /CS/CT/CR/CP /DD/CX /CU /D1/tildewide/CV< /BD /BZ/CT/CE/BA /CC/CW/CX/D7 /CX/D7 /CX/D1/D4 /D3 /D6/D8/CP/D2/D8 /D7/CX/D2/CR/CT /D8/D6/CP/CR/CZ/D7 /CU/D6/D3/D1 /CS/CT/CR/CP /DD /D3/CU /D2/CT/D9/D8/D6/CP/D0 /D7 /B9/CW/CP/CS/D6/D3/D2 /CR/CP/D2/D2/D3/D8 /CQ /CT /D6/CT/CR/D3/D2/D7/D8/D6/D9/CR/D8/CT/CS /D8/D3 /D4 /D6/CX/D1/CP /D6/DD /DA/CT/D6/D8/CT/DC /CQ /CT/CR/CP/D9/D7/CT /D3/CU /D1/CX/D7/D7/CT/CS /tildewideγ /BA/BV /CW /CP /D6/CV/CT/CS /D7 /B9/CW/CP/CS/D6/D3/D2/D0/CT/CP/DA/CT/D7 /D8/D6/CP/CR/CZ /CU/D6/D3/D1 /DA/CT/D6/D8/CT/DC/BA/BG/BF/C3/BT/C6/BX /BK/BE /CX/D2/CU/CT/D6/D6/CT/CS /CP/CQ /D3/DA/CT /tildewide/CV /D1/CP/D7/D7 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /D6/CT/D8/D6/D3/CP/CR/D8/CX/DA/CT /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /CW/CP/CS/D6/D3/D2/CX/CR /CR/D3/D0/D0/CX/D7/CX/D3/D2 /CP/D2/CS/CQ /CT/CP/D1 /CS/D9/D1/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /C4/CX/D1/CX/D8/D7 /DA/CP/D0/CX/CS /CX/CU /tildewide/CV /CS/CT/CR/CP /DD/D7 /CX/D2/D7/CX/CS/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /C4/C1/BZ/C0/CC /tildewide/BZ /B4/BZ/D6/CP/DA/CX/D8/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BY/CA/C7/C5 /BV/C7/C4/C4/C1/BW/BX/CA /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB /C4/C1/BZ/C0/CC /tildewide/BZ /B4/BZ/D6/CP/DA/CX/D8/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BY/CA/C7/C5 /BV/C7/C4/C4/C1/BW/BX/CA /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/C4/C1/BZ/C0/CC /tildewide/BZ /B4/BZ/D6/CP/DA/CX/D8/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BY/CA/C7/C5 /BV/C7/C4/C4/C1/BW/BX/CA /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB /C4/C1/BZ/C0/CC /tildewide/BZ /B4/BZ/D6/CP/DA/CX/D8/CX/D2/D3/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /BY/CA/C7/C5 /BV/C7/C4/C4/C1/BW/BX/CA /BX/CG/C8/BX/CA/C1/C5/BX/C6/CC/CB/CC/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP /D6/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /D0/CX/CV/CW/D8 /B4/lessmuch /BD/CT /CE /B5 /CV/D6/CP/DA/CX/D8/CX/D2/D3 /CX/D2/CS/CX/D6/CT/CR/D8/D0/DD /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /CX/D8/D7/CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /D1/CP/D8/D8/CT/D6 /D7/D9/D4/D4 /D6/CT/D7/D7/CT/CS /CQ /DD /D8/CW/CT /CV/D6/CP/DA/CX/D8/CX/D2/D3 /CS/CT/CR/CP /DD /CR/D3/D2/D7/D8/CP/D2/D8/BA/CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D7/D8/CP/D8/CT/CS/B8 /CP/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /D8/CW/CP/D8 /D3/D8/CW/CT/D6 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CQ /CT/D7/CX/CS/CT/D7/D8/CW/CT /CV/D6/CP/DA/CX/D8/CX/D2/D3 /CP /D6/CT /D8/D3 /D3 /CW/CT/CP/DA/DD /D8/D3 /CQ /CT /D4 /D6/D3 /CS/D9/CR/CT/CS/BA /CC/CW/CT /CV/D6/CP/DA/CX/D8/CX/D2/D3 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D9/D2/CS/CT/D8/CT/CR/D8/CT/CS/CP/D2/CS /D8/D3 /CV/CX/DA/CT /D6/CX/D7/CT /D8/D3 /CP /D1/CX/D7/D7/CX/D2/CV /CT/D2/CT/D6/CV/DD /B4 /negationslashE /B5 /D7/CX/CV/D2/CP/D8/D9/D6/CT/BA/CE /BT/C4/CD/BX /B4/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BC/BL× /BD/BC− /BH/BL/BH /BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ > /BD. /BF/BH× /BD/BC− /BH/BL/BH /BE/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ > /BD. /BF× /BD/BC− /BH /BF/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ > /BD/BD. /BJ× /BD/BC− /BI/BL/BH /BG/BT /BV/C7/CB/CC /BT /BC/BE /C0 /BV/BW/BY > /BK. /BJ× /BD/BC− /BI/BL/BH /BH/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BW /C7/C8 /BT/C4 /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ > /BD/BC. /BC× /BD/BC− /BI/BL/BH /BI/BT/BU/CA/BX/CD /BC/BC /CI /BW/C4/C8/C0 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BU /BW /BT/C4/B9/C4/BT/C0 /BC/BH /BU > /BD/BD× /BD/BC− /BI/BL/BH /BJ/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C2 /BV/BW/BY /D4 /D4→/tildewide/BZ/tildewide/BZ /B7/CY/CT/D8 > /BK. /BL× /BD/BC− /BI/BL/BH /BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /C4/BF /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD/BT /BV/C0/BT/CA/BW /BC/BG /BX > /BJ. /BL× /BD/BC− /BI/BL/BH /BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CE /C4/BF /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ > /BK. /BF× /BD/BC− /BI/BL/BH /BK/BU/BT/CA/BT /CC/BX /BL/BK /C2 /BT/C4/BX/C8 /CT /B7/CT−→/tildewide/BZ/tildewide/BZγ/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BK/BC/DF /BE/BC/BK /BZ/CT/CE/BA /CC/CW/CT/DD /D0/D3 /D3/CZ /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT/D4/CW/D3/D8/D3/D2 /B7 /negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /CP /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /D3/CU σ< /BC/BA/BD/BK /D4/CQ /CP/D8 /BE/BC/BK /BZ/CT/CE /CX/D7/D3/CQ/D8/CP/CX/D2/CT/CS/B8 /CP/D0/D0/D3 /DB/CX/D2/CV /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D8/D3 /CQ /CT /D7/CT/D8/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT/BU/CA/BX/CD /BC/BC /CI /BA/BE/BT /BV/C0/BT/CA/BW /BC/BG /BX /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT/DD /D0/D3 /D3/CZ /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP /D7/CX/D2/CV/D0/CT/D4/CW/D3/D8/D3/D2 /B7 /negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /BZ/D6/CP/DA/CX/D8/CX/D2/D3 /D1/CP/D7/D7 /CX/D7 /D7/CT/D8 /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV/D8/D3√ F> /BE/BF/BK /BZ/CT/CE/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7 /D8/CW/CT /D6/CT/D7/D9/D0/D8/D7 /D3/CU /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /BA/BF/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /D9/D7/CT /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6γ/negationslashET /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7/BA/BG/BT /BV/C7/CB/CC /BT /BC/BE /C0 /D0/D3 /D3/CZ /CT/CS /CX/D2 /BK/BJ /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/CW/CX/CV/CW/B9 /BX/CC /D4/CW/D3/D8/D3/D2 /CP/D2/CS /negationslashET /BA /CC/CW/CT/DD /CR/D3/D1/D4/CP /D6/CT/CS /D8/CW/CT /CS/CP/D8/CP /DB/CX/D8/CW /CP /BZ/C5/CB/BU /D1/D3 /CS/CT/D0 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D2/CP/D0/D7/D8/CP/D8/CT /CR/D3/D9/D0/CS /CP /D6/CX/D7/CT /CU/D6/D3/D1 /D5 /D5→/tildewide/BZ/tildewide/BZγ /BA /CB/CX/D2/CR/CT /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6/D8 /CW /CX /D7 /D4 /D6/D3 /CR/CT/D7/D7 /D7/CR/CP/D0/CT/D7 /CP/D7/BD/BB/vextendsingle/vextendsingle/BY/vextendsingle/vextendsingle/BG/B8 /CP /D0/CX/D1/CX/D8 /CP/D8 /BL/BH/B1 /BV/C4 /CX/D7 /CS/CT/D6/CX/DA/CT/CS /D3/D2/vextendsingle/vextendsingle/BY/vextendsingle/vextendsingle/BD/ /BE> /BE/BE/BD /BZ/CT/CE/BA /BT /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8/CU/D3 /D6 /D8/CW/CT /CP/CQ /D3/DA/CT /D8/D3/D4 /D3/D0/D3/CV/DD /CX/D7 /CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA/BH/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ/BC/BC /BW /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6γ/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CU/D6/D3/D1√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA/BI/BT/BU/CA/BX/CD /BC/BC /CI /B8/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /D7/CT/CP /D6/CR/CW /CU/D3 /D6γ/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA/BJ/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C2 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /DB/CX/D8/CW /CP/D2 /CT/D2/CT/D6/CV/CT/D8/CX/CR /CY/CT/D8 /B4/CU/D6/D3/D1 /D5/D9/CP /D6/CZ /D3 /D6 /CV/D0/D9/D3/D2/B5 /CP/D2/CS/D0/CP /D6/CV/CT/negationslashET /CU/D6/D3/D1 /D9/D2/CS/CT/D8/CT/CR/D8/CT/CS /CV/D6/CP/DA/CX/D8/CX/D2/D3/D7/BA /BD/BE/BH/BI /BD/BE/BH/BI/BD/BE/BH/BI /BD/BE/BH/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BK/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6γ/negationslashE /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP/D8√ /D7 /BP/BD/BK/BF /BZ/CT/CE/BA /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /CA/CT/D7/D9/D0/D8/D7 /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /CA/CT/D7/D9/D0/D8/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /CA/CT/D7/D9/D0/D8/D7 /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /C5/CX/D7/CR/CT/D0/D0/CP/D2/CT/D3/D9/D7 /CA/CT/D7/D9/D0/D8/D7/CA/CT/D7/D9/D0/D8/D7 /D8/CW/CP/D8 /CS/D3 /D2/D3/D8 /CP/D4/D4 /CT/CP /D6 /D9/D2/CS/CT/D6 /D3/D8/CW/CT/D6 /CW/CT/CP/CS/CX/D2/CV/D7 /D3 /D6 /D8/CW/CP/D8 /D1/CP/CZ /CT /D2/D3/D2/D1/CX/D2/CX/D1/CP/D0 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C8 /BV/BW/BY /lscriptγ/negationslashET /B8/lscript/lscriptγ /B8 /BZ/C5/CB/BU/BE/BT /BV/C7/CB/CC /BT /BC/BG /BX /BV/BW/BY/BF/CC/BV/C0/C1/C3/C1/C4/BX/CE /BC/BG /C1/CB/CC/CA /C3−→π−π /BC/C8/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BW /BV/BW/BY /D4 /D4→γ /CQ /B4/negationslashET /B5/BH/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C0 /BV/BW/BY /D4 /D4→γγ /CG/BI/BT/BU/BU/C7/CC/CC /BC/BC /BZ /BW/BC /D4 /D4→ /BF/lscript /B7/negationslashET /B8/negationslashR /B8 /C4/C4 /BX/BJ/BT/BU/CA/BX/CD/B8/C8 /BC/BC /BV /BW/C4/C8/C0 /CT /B7/CT−→γ /B7 /CB/BB/C8/BK/BT/BU/BT /BV/C0/C1 /BL/BJ /BW/BC γγ /CG/BL/BU/BT/CA/BU/BX/CA /BK/BG /BU /CA/CE/CD/BX/BD/BC/C0/C7/BY/BY/C5/BT/C6 /BK/BF /BV/C6/CC/CA π /D4→ /D2 /B4 /CT /B7/CT−/B5/BD/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C8 /D7/CT/CP /D6/CR/CW/CT/CS /CX/D2 /BF/BC/BH /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE /CU/D3 /D6 /CP/D2 /CT/DC/CR/CT/D7/D7/D3/CU /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /lscriptγ/negationslashET /CP/D2/CS/lscript/lscriptγ /B4/lscript /BP /CT /B8µ /B5/BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /DB /CP/D7 /CU/D3/D9/D2/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3/D8/CW/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2/BA /C6/D3 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CU/D3/D9/D2/CS /D7/D9/CR/CW /CP/D7 /D8/CW/CT /CT/CTγγ/negationslashET /CT/DA/CT/D2/D8 /D3/CQ/D7/CT/D6/DA/CT/CS/CX/D2 /BT/BU/BX /BL/BL /C1 /BA /BE/BT /BV/C7/CB/CC /BT/BC /BG /BX /D0/D3 /D3/CZ /CT/CS /CX/D2 /BD/BC/BJ /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D8 /DB /D3/D7/CP/D1/CT /D7/CX/CV/D2 /D0/CT/D4/D8/D3/D2/D7 /DB/CX/D8/CW/D3/D9/D8 /D7/CT/D0/CT/CR/D8/CX/D3/D2 /D3/CU /D3/D8/CW/CT/D6 /D3/CQ/CY/CT/CR/D8/D7 /D2/D3 /D6/negationslashET /BA /C6/D3 /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /CT/DC/CR/CT/D7/D7 /CX/D7/D3/CQ/D7/CT/D6/DA/CT/CS /CR/D3/D1/D4/CP /D6/CT/CS /D8/D3 /D8/CW/CT /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /CT/DC/D4 /CT/CR/D8/CP/D8/CX/D3/D2 /CP/D2/CS /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS /D3/D2/D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 /D7/D4/CP/CR/CT /D3/CU /C5/CB/CD/BZ/CA/BT /D1/D3 /CS/CT/D0/D7/B8 /D7/CT/CT /BY/CX/CV/D9/D6/CT /BG/BA/BF/C4/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D8/CW/CT /D7/CR/CP/D0/CP /D6/D4 /CP /D6/D8/D2/CT/D6 /D3/CU /CP /CV/D3/D0/CS/D7/D8/CX/D2/D3 /CX/D2 /CS/CT/CR/CP /DD/D7 /C3−→π−π /BC/C8 /CU/D6/D3/D1 /CP /BE/BH /BZ/CT/CE/C3−/CQ/CT /CP /D1 /D4 /D6/D3 /CS/D9/CR/CT/CS /CP/D8 /D8/CW/CT /C1/C0/BX/C8 /BJ/BC /BZ/CT/CE /D4 /D6/D3/D8/D3/D2 /D7/DD/D2/CR/CW/D6/D3/D8/D6/D3/D2/BA /CC/CW/CT /D7/CV/D3/D0/CS/D7/D8/CX/D2/D3 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/D8/D3 /CQ /CT /D7/D9Æ/CR/CX/CT/D2/D8/D0/DD /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D8/D3 /CQ /CT /CX/D2/DA/CX/D7/CX/CQ/D0/CT/BA /BT /BL/BC/B1 /BV/C4 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CS/CT/CR/CP /DD/CQ /D6/CP/D2/CR/CW/CX/D2/CV/D6/CP/D8/CX/D3 /CX/D7 /D7/CT/D8 /CP/D8 ∼ /BL/BA/BC× /BD/BC− /BI/CU/D3 /D6 /CP /D7/CV/D3/D0/CS/D7/D8/CX/D2/D3 /D1/CP/D7/D7 /D6/CP/D2/CV/CT /CU/D6/D3/D1 /BC /D8/D3 /BE/BC/BC /C5/CT/CE/B8 /CT/DC/CR/D0/D9/CS/CX/D2/CV/D8/CW/CT /CX/D2/D8/CT/D6/DA/CP/D0 /D2/CT/CP /D6 /D1 /B4π /BC/B5/B8 /DB/CW/CT/D6/CT /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 ∼ /BF/BA/BH× /BD/BC− /BH/BA/BG/BT/BY/BY /C7/C4/BW/BX/CA /BC/BE /BW /D0/D3 /D3/CZ /CT/CS /CX/D2 /BK/BH /D4/CQ− /BD/D3/CU /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CP/CW/CX/CV/CW/B9 /BX/CC /D4/CW/D3/D8/D3/D2/B8 /CP/D2/CS /CP /CQ /B9/D8/CP/CV/CV/CT/CS /CY/CT/D8 /DB/CX/D8/CW /D3 /D6 /DB/CX/D8/CW/D3/D9/D8 /negationslashET /BA /CC/CW/CT/DD /CR/D3/D1/D4/CP /D6/CT/CS /D8/CW/CT /CS/CP/D8/CP /DB/CX/D8/CW/D1/D3 /CS/CT/D0/D7 /DB/CW/CT/D6/CT /D8/CW/CT /AC/D2/CP/D0 /D7/D8/CP/D8/CT /CR/D3/D9/D0/CS /CP /D6/CX/D7/CT /CU/D6/D3/D1 /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7 /D3/CU /CV/D0/D9/CX/D2/D3/D7 /CP/D2/CS/BB/D3 /D6/D7 /D5 /D9 /CP /D6/CZ/D7/CX/D2/D8/D3/tildewideχ±/CP/D2/CS/tildewideχ /BC/BE /D3 /D6 /CS/CX/D6/CT/CR/D8 /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /tildewideχ /BC/BE/tildewideχ±/BE /B8 /CU/D3/D0/D0/D3 /DB /CT/CS /CQ /DD/tildewideχ /BC/BE→γ/tildewideχ /BC/BD /D3 /D6/CP /BZ/C5/CB/BU /D1/D3 /CS/CT/D0 /DB/CW/CT/D6/CT /tildewideχ /BC/BD→γ/tildewide/BZ /BA /C1/D8 /CX/D7 /CR/D3/D2/CR/D0/D9/CS/CT/CS /D8/CW/CP/D8 /D8/CW/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/CX /D7/CX/D2/D7/D9Æ/CR/CX/CT/D2/D8 /D8/D3 /CS/CT/D8/CT/CR/D8 /D8/CW/CT /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3 /D6 /D8/CW/CT /BZ/C5/CB/BU /D1/D3 /CS/CT/D0/B8 /CQ/D9/D8 /D7/D3/D1/CT /D7/CT/D2/D7/CX/D8/CX/DA/CX/D8 /DD/D1/CP /DD /CT/DC/CX/D7/D8 /D8/D3 /D8/CW/CT /CR/CP/D7/CR/CP/CS/CT /CS/CT/CR/CP /DD/D7/BA /BT /D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 /CU/D3 /D6 /D8/CW/CT /CP/CQ 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/CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /CQ /D6/CT/CP/CZ/CX/D2/CV/D7/CR/CP/D0/CT /CU/D3 /D6/D8 /DB /D3/D6 /CT /D4 /D6/CT/D7/CT/D2/D8/CP/D8/CX/DA/CT /D7/CT/D8/D7 /D3/CU /D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT/D7/B8 /CP/D7 /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/D7/BA /BI /CP/D2/CS /BJ/BA/BI/BT/BU/BU/C7/CC/CC /BC/BC /BZ /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /D8/D6/CX/D0/CT/D4/D8/D3/D2 /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /B4 /lscript /BP /CT /B8µ /B5/DB /CX /D8 /CW /negationslashET /CU/D6/D3/D1 /D8/CW/CT /CX/D2/CS/CX/D6/CT/CR/D8 /CS/CT/CR/CP /DD/D3/CU /CV/CP/D9/CV/CX/D2/D3/D7 /DA/CX/CP /C4/C4 /BX /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /BXÆ/CR/CX/CT/D2/CR/CX/CT/D7 /CP /D6/CT /CR/D3/D1/D4/D9/D8/CT/CS /CU/D3 /D6 /CP/D0/D0 /D4 /D3/D7/D7/CX/CQ/D0/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS/CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7 /D3/CU /CB/CD/CB/CH /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /D8/CW/CT /CU/D6/CP/D1/CT/DB /D3 /D6/CZ /D3/CU /D8/CW/CT /C5/CX/D2/CX/D1/CP/D0 /CB/D9/D4 /CT/D6/CV/D6/CP/DA/CX/D8 /DD /D7/CR/CT/D2/CP /D6/CX/D3/BA/CB/CT/CT /BY/CX/CV/D7/BA /BD/DF /BG /CU/D3 /D6 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /D1/BD/ /BE /DA/CT/D6/D7/D9/D7 /D1/BC /D4/D0/CP/D2/CT/BA/BJ/BT/BU/CA/BX/CD/B8/C8 /BC/BC /BV /D0/D3 /D3/CZ /CU/D3 /D6/D8 /CW /CT /BV/C8 /B9/CT/DA/CT/D2 /B4 /CB /B5/CP /D2 /CS /BV/C8 /B9/D3 /CS/CS /B4 /C8 /B5 /D7/CR/CP/D0/CP /D6/D4 /CP /D6/D8/D2/CT/D6/D7 /D3/CU /D8/CW/CT /CV/D3/D0/CS/D7/D8/CX/D2/D3/B8/CT/DC/D4 /CT/CR/D8/CT/CS /D8/D3 /CQ /CT /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /CP/D7/D7/D3 /CR/CX/CP/D8/CX/D3/D2 /DB/CX/D8/CW /CP /D4/CW/D3/D8/D3/D2/BA /CC/CW/CT /CB/BB/C8 /CS/CT/CR/CP /DD/CX /D2 /D8 /D3/D8 /DB /D3 /D4/CW/D3/D8/D3/D2/D7/D3 /D6 /CX/D2/D8/D3 /D8 /DB /D3 /CV/D0/D9/D3/D2/D7 /CP/D2/CS /CQ /D3/D8/CW /D8/CW/CT /D8/D6/CX/B9/D4/CW/D3/D8/D3/D2 /CP/D2/CS /D8/CW/CT /D4/CW/D3/D8/D3/D2 /B7 /D8 /DB /D3 /CY/CT/D8/D7 /D8/D3/D4 /D3/D0/D3/CV/CX/CT/D7 /CP /D6/CT/CX/D2/DA/CT/D7/D8/CX/CV/CP/D8/CT/CS/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /BY/CX/CV/BA /BH /CP/D2/CS /D8/CW/CT/CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2/D7 /CX/D2 /BY/CX/CV/BA /BI/BA /BW/CP/D8/CP /CR/D3/D0/D0/CT/CR/D8/CT/CS /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BE /BZ/CT/CE/BA/BK/BT/BU/BT /BV/C0/C1 /BL/BJ /D7/CT/CP /D6/CR/CW/CT/CS /CU/D3 /D6 /D4 /D4→γγ/negationslashE/CC /B7 /CG /CP/D7 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /D7/CX/CV/D2/CP/D8/D9/D6/CT/BA /C1/D8 /CR/CP/D2 /CQ /CT/CR/CP/D9/D7/CT/CS /CQ /DD /D7/CT/D0/CT/CR/D8/D6/D3/D2/B8 /D7/D2/CT/D9/D8/D6/CX/D2/D3/B8 /D3 /D6 /D2/CT/D9/D8/D6/CP/D0/CX/D2/D3 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DB/CX/D8/CW /CP /D6/CP/CS/CX/CP/D8/CX/DA/CT /CS/CT/CR/CP /DD/D3 /CU/D8 /CW /CT /CX /D6/CS/CT/CR/CP /DD/D4 /D6/D3 /CS/D9/CR/D8/D7/BA /CC/CW/CT/DD /D4/D0/CP/CR/CT/CS /D0/CX/D1/CX/D8/D7 /D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/BA/BL/BU/BT/CA/BU/BX/CA /BK/BG /BU /CR/D3/D2/D7/CX/CS/CT/D6 /D8/CW/CP/D8 /tildewideµ /CP/D2/CS/tildewide/CT /D1/CP /DD /D1/CX/DC /D0/CT/CP/CS/CX/D2/CV /D8/D3 µ→ /CT/tildewideγ/tildewideγ /BA /CC/CW/CT/DD /CS/CX/D7/CR/D9/D7/D7 /D1/CP/D7/D7/B9/D1/CX/DC/CX/D2/CV /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CS/CT/CR/CP /DD /CS/CX/D7/D8/BA /CP/D7/DD/D1/BA /CX/D2 /C4/BU/C4/B9/CC/CA/C1/CD/C5/BY /CS/CP/D8/CP /CP/D2/CS /CT /B7/D4/D3 /D0 /CP /D6/CX/DE/CP/D8/CX/D3/D2 /CX/D2 /CB/C1/C6/CS/CP/D8/CP/BA/BD/BC/C0/C7/BY/BY/C5/BT/C6 /BK/BF /D7/CT/D8 /BV/C4 /BP /BL/BC/B1 /D0/CX/D1/CX/D8 /CSσ /BB /CS/D8 /BU/B4 /CT /B7/CT−/B5< /BF. /BH× /BD/BC− /BF/BE/CR/D1 /BE/BB/BZ/CT/CE /BE/CU/D3 /D6/D7/D4/CX/D2/B9/BD /D4/CP /D6/D8/D2/CT/D6 /D3/CU /BZ/D3/D0/CS/D7/D8/D3/D2/CT /CU/CT/D6/D1/CX/D3/D2/D7 /DB/CX/D8/CW /BD/BG/BC < /D1< /BD/BI/BC /C5/CT/CE /CS/CT/CR/CP /DD/CX/D2/CV→ /CT /B7/CT−/D4/CP/CX/D6/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BK/C4 /C8/CA /BW/BJ/BJ /BC/BH/BE/BC/BC/BE /CC/BA /BT/CP/D0/D8/D3/D2/CT/D2 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BK /C8/C4 /BU/BI/BH/BL /BH/BC/BC /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BK/BY /C8/C4 /BU/BI/BH/BL /BK/BH/BI /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BK/BZ /C8/C4 /BU/BI/BI/BC /BG/BG/BL /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/C6/BZ/C4/BX /BC/BK /C8/CA/C4 /BD/BC/BC 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/BI/BE/BH /CA/BA/C5/BA /BU/CP /D6/D2/CT/D8/D8/B8 /C0/BA/BX/BA /C0/CP/CQ /CT/D6/B8 /BZ/BA/C4/BA /C3/CP/D2/CT /B4/C4/BU/C4/B8 /CD/BV/CB/BV/B7/B5/BZ/BT/C1/CB/CB/BX/CA /BK/BI /C8/CA /BW/BF/BG /BE/BE/BC/BI /CC/BA/C3/BA /BZ/CP/CX/D7/D7/CT/D6/B8 /BZ/BA /CB/D8/CT/CX/CV/D1/CP/D2/B8 /CB/BA /CC/CX/D0/CP/DA /B4/BU/BT/CA/CC/B8 /BW/BX/C4/BT/B5/CE /C7/C4/C7/CB/C0/C1/C6 /BK/BI /CB/C2/C6/C8 /BG/BF /BG/BL/BH /C5/BA/BU/BA /CE /D3/D0/D3/D7/CW/CX/D2/B8 /C4/BA/BU/BA /C7/CZ/D9/D2 /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BG/BF /BJ/BJ/BL/BA /BD/BE/BH/BK /BD/BE/BH/BK/BD/BE/BH/BK /BD/BE/BH/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7/B8 /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 /BV/C7/C7/C8/BX/CA/B9/BA/BA/BA /BK/BH/BU /C8/C4 /BD/BI/BC/BU /BE/BD/BE /BT/BA/C5/BA /BV/D3 /D3/D4 /CT/D6/B9/CB/CP /D6/CZ /CP /D6 /CT/D8 /CP/D0/BA /B4/CF /BT/BI/BI /BV/D3/D0/D0/CP/CQ/BA/B5/BW /BT /CF/CB/C7/C6 /BK/BH /C8/CA /BW/BF/BD /BD/BH/BK/BD /CB/BA /BW/CP /DB/D7/D3/D2/B8 /BX/BA /BX/CX/CR/CW/D8/CT/D2/B8 /BV/BA /C9/D9/CX/CV/CV /B4/C4/BU/C4/B8 /BY/C6/BT/C4/B5/BY /BT/CA/CA/BT/CA /BK/BH /C8/CA/C4 /BH/BH /BK/BL/BH /BZ/BA/CA/BA /BY /CP /D6/D6/CP /D6 /B4/CA/CD/CC/BZ/B5/BZ/C7/C4/BW/C5/BT/C6 /BK/BH /C8/CW/DD/D7/CX/CR/CP /BD/BH/BW /BD/BK/BD /CC/BA /BZ/D3/D0/CS/D1/CP/D2/B8 /C0/BA/BX/BA /C0/CP/CQ /CT/D6 /B4/C4/BT/C6/C4/B8 /CD/BV/CB/BV/B5/C0/BT/BU/BX/CA /BK/BH /C8/CA/C8/C4 /BD/BD/BJ /BJ/BH /C0/BA/BX/BA /C0/CP/CQ /CT/D6/B8 /BZ/BA/C4/BA /C3/CP/D2/CT /B4/CD/BV/CB/BV/B8 /C5/C1/BV/C0/B5/BU/BT/C4/C4 /BK/BG /C8/CA/C4 /BH/BF /BD/BF/BD/BG /CA/BA/BV/BA /BU/CP/D0/D0 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /BY/C1/CA/CI/B8 /C7/CB/CD/B8 /BY/C6/BT/C4/B7/B5/BU/BT/CA/BU/BX/CA /BK/BG/BU /C8/C4 /BD/BF/BL/BU /BG/BE/BJ /C2/BA/CB/BA /BU/CP /D6/CQ /CT/D6/B8 /CA/BA/BX/BA /CB/CW/D6/D3 /CR/CZ /B4/CB/CC/C7/C6/B5/BU/CA/C1/BV/C3 /BK/BG /C8/CA /BW/BF/BC /BD/BD/BF/BG /BW/BA/C0/BA /BU/D6/CX/CR/CZ /CT/D8 /CP/D0/BA /B4/BU/CA/C7 /CF/B8 /BV/BT /CE/BX/B8 /C1 /C1/CC/B7/B5/BX/C4/C4/C1/CB /BK/BG /C6/C8 /BU/BE/BF/BK /BG/BH/BF /C2/BA /BX/D0/D0/CX/D7 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B5/BY /BT/CA/CA/BT/CA /BK/BG /C8/CA/C4 /BH/BF /BD/BC/BE/BL /BZ/BA/CA/BA /BY /CP /D6/D6/CP /D6 /B4/CA/CD/CC/BZ/B5/BU/BX/CA/BZ/CB/C5/BT /BK/BF/BV /C8/C4 /BD/BE/BD/BU /BG/BE/BL /BY/BA /BU/CT/D6/CV/D7/D1/CP /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BT/C6/C7 /CF/C1/CC/CI /BK/BF /C8/C4 /BD/BE/BI/BU /BE/BE/BH /C5/BA/CB/BA /BV/CW/CP/D2/D3 /DB/CX/D8/DE/B8 /CB/BA /CB/CW/CP /D6/D4 /CT /B4/CD/BV/BU/B8 /C4/BU/C4/B5/BZ/C7/C4/BW/BU/BX/CA/BZ /BK/BF /C8/CA/C4 /BH/BC /BD/BG/BD/BL /C0/BA /BZ/D3/D0/CS/CQ /CT/D6/CV /B4/C6/BX/BT/CB/B5/C0/C7/BY/BY/C5/BT/C6 /BK/BF /C8/CA /BW/BE/BK /BI/BI/BC /BV/BA/C5/BA /C0/D3/AB/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/C4/BT/C6/C4/B8 /BT/CA/CI/CB/B5/C3/CA/BT /CD/CB/CB /BK/BF /C6/C8 /BU/BE/BE/BJ /BH/BH/BI /C4/BA/C5/BA /C3/D6/CP/D9/D7/D7 /B4/C0/BT/CA/CE/B5/CE/CH/CB/C7/CC/CB/C3/C1 /C1 /BK/BF /CB/C2/C6/C8 /BF/BJ /BL/BG/BK /C5/BA/C1/BA /CE/DD/D7/D3/D8/D7/CZ/DD /B4/C1/CC/BX/C8/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BF/BJ /BD/BH/BL/BJ/BA/C3/BT/C6/BX /BK/BE /C8/C4 /BD/BD/BE/BU /BE/BE/BJ /BZ/BA/C4/BA /C3/CP/D2/CT/B8 /C2/BA/C8 /BA /C4/CT/DA/CT/CX/D0/D0/CT /B4/C5/C1/BV/C0/B5/BV/BT/BU/C1/BU/BU/C7 /BK/BD /C8/C4 /BD/BC/BH/BU /BD/BH/BH /C6/BA /BV/CP/CQ/CX/CQ/CQ /D3/B8 /BZ/BA/CA/BA /BY /CP /D6/D6/CP /D6/B8 /C4/BA /C5/CP/CX/CP/D2/CX /B4/CA/C7/C5/BT/B8 /CA/CD/CC/BZ/B5/BY /BT/CA/CA/BT/CA /BJ/BK /C8/C4 /BJ/BI/BU /BH/BJ/BH /BZ/BA/CA/BA /BY /CP /D6/D6/CP /D6/B8 /C8 /BA/BY /CP /DD /CT/D8 /B4/BV/C1/CC/B5/BT/D0/D7/D3 /C8/C4 /BJ/BL/BU /BG/BG/BE /BZ/BA/CA/BA /BY /CP /D6/D6/CP /D6/B8 /C8 /BA/BY /CP /DD /CT/D8 /B4/BV/C1/CC/B5 /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 DYNAMICAL ELECTROWEAK SYMMETRY BREAKING Revised August 2007 by R.S. Chivukula (Michigan State Uni- versity), M. Narain (Brown University), and J. Womersley (STFC, Rutherford Appleton Laboratory). In theories of dynamical electroweak symmetry breaking, the electroweak interactions are broken to electromagnetismby the vacuum expectation value of a fermion bilinear. Thesetheories may thereby avoid the introduction of fundamentalscalar particles, of which we have no examples in nature. Inthis note, we review the status of experimental searches for theparticles predicted in technicolor, topcolor, and related models.The limits from these searches are summarized in Table 1. I. Technicolor The earliest models [1,2] of dynamical electroweak symme- try breaking [3] include a new asym ptotically free non-abelian gauge theory (“technicolor”) and additional massless fermions(“technifermions” transforming under a vectorial representation of the gauge group) which feel this new force. The globalchiral symmetry of the fermions is spontaneously broken bythe formation of a technifermion condensate, just as the ap- proximate chiral SU(2) ×SU(2) symmetry in QCD is broken down to SU(2) isospin by the formation of a quark conden-sate. If the quantum numbers of the technifermions are chosencorrectly ( e.g., by choosing technifermions in the fundamen- tal representation of an SU( N) technicolor gauge group, with the left-handed technifermions being weak doublets and theright-handed ones weak singlets), this condensate can break the electroweak interactions down to electromagnetism. The breaking of the global chiral symmetries implies the ex- istence of Goldstone bosons, the “technipions” ( π T). Through the Higgs mechanism, three of the Goldstone bosons becomethe longitudinal components of the WandZ,a n dt h ew e a k gauge bosons acquire a mass proportional to the technipiondecay constant (the analog of f πin QCD). The quantum numbers and masses of any remaining technipions are model- dependent. There may be technipions which are colored (octets and triplets), as well as those carrying electroweak quantumnumbers, and some color-singlet technipions are too light [4,3]unless additional sources of chiral-symmetry breaking are intro-duced. The next lightest technicolor resonances are expected toTable 1: Summary of the mass limits. Sym- bols are deﬁned in the text. Process Excluded mass range Decay channels Ref. p p→ρT→WπT170<m ρT<215 GeV ρT→WπT[18] and 80 <m πT<115 GeV π0 T→b b forMV= 500 GeV π± T→b c p p→ωT→γπT140<m ωT<290 GeV ωT→γπT[19] formπT≈mωT/3 π0 T→b b andMT= 100 GeV π± T→b c p p→ωT/ρT mωT=mρT<203 GeV ωT/ρT→/lscript+/lscript−[20] formωT<m πT+mW orMT>200 GeV mωT=mρT<280 GeV ωT/ρT→/lscript+/lscript−[21] formωT<m πT+mW orMT>500 GeV e+e−→ωT/ρT90<m ρT<206.7G e V ρT→WW, [22] mπT<79.8G e V WπT,πTπT, γπT,hadrons p p→ρT8 260<m ρT8<480 GeV ρT8→q q, gg [24] p p→ρT8 mρT8<510 GeV πLQ→cν [27] →πLQπLQ mρT8<600 GeV πLQ→bν [27] mρT8<465 GeV πLQ→τq [26] p p→gt 0.3<m gt<0.6T e V gt→b b [32] for 0.3mgt<Γ<0.7mgt p p→Z/primemZ/prime<480 GeV Z/prime→t t[33] for Γ = 0 .012mZ/prime mZ/prime<780 GeV for Γ = 0 .04mZ/prime be the analogs of the vector mesons in QCD. The technivector mesons can also have color and electroweak quantum numbers and, for a theory with a small number of technifermions, are expected to have a mass in the TeV range [5]. While technicolor chiral symmetry breaking can give mass to the WandZparticles, additional interactions must be introduced to produce the masses of the standard modelfermions. The most thoroughly studied mechanism for thisinvokes “extended technicolor” (ETC) gauge interactions [4,6]. In ETC, technicolor and ﬂavor are embedded into a larger gauge group, which is broken at a sequence of mass scalesdown to the residual, exact technicolor gauge symmetry. Themassive gauge bosons associated with this breaking mediatetransitions between quarks/lepton s and technifermions, giving rise to the couplings necessary to produce fermion masses.The ETC gauge bosons also mediate transitions among tech-nifermions themselves, leading to interactions which can explic- itly break unwanted chiral symmetries and raise the masses of any light technipions. The ETC interactions connecting tech-nifermions to quarks/leptons also mediate technipion decays toordinary fermion pairs. Since these interactions are responsiblefor fermion masses, one generally expects technipions to decayto the heaviest fermions kinematically allowed (though this needn o th o l di na l lm o d e l s ) . /BD/BE/BH/BL /BD/BE/BH/BL/BD/BE/BH/BL /BD/BE/BH/BL/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 In addition to quark masses, ETC interactions must also give rise to quark mixing. One exp ects, therefore, that there are ETC interactions coupling quarks of the same charge from dif-ferent generations. A stringent limit on these ﬂavor-changing neutral current interactions comes from K 0– K0mixing [4]. These force the scale of ETC breaking and the corresponding ETC gauge boson masses to be in the 100-1000 TeV range(at least insofar as ETC interactions of ﬁrst two generationsare concerned). To obtain quark and technipion masses thatare large enough then requires an enhancement of the tech-nifermion condensate over tha t expected naively by scaling from QCD. Such an enhancement can occur if the technicolorgauge coupling runs very slowly, or “walks” [7]. Some the- ories of walking technicolor inc orporate many technifermions, implying that the technicolor scale and, in particular, the tech-nivector mesons may be much lighter than 1 TeV [3,8]. Itshould also be noted that there is no reliable calculation ofelectroweak parameters in a walking technicolor theory, and thevalues of precisely measured electroweak quantities [9] cannotdirectly be used to constrain the models. Recently, progress has been made in constructing a complete theory of fermion masses (including neutrino masses) in the context of extendedtechnicolor [10]. In existing colliders, technivector mesons are dominantly produced when an oﬀ-shell standard model gauge boson “res-onates” into a technivector meson with the same quantumnumbers [11]. The technivector mesons may then decay, in analogy with ρ→ππ, to pairs of technipions. However, in walking technicolor the technipion masses may be increased tothe point that the decay of a technirho to pairs of technipions iskinematically forbidden [8]. In this case the decay to a tech-nipion and a longitudinally polarized weak boson (an “eaten”Goldstone boson) may be preferred, and the technivector mesonwould be very narrow. Alternatively, the technivector may alsodecay, in analogy with the decay ρ→πγ, to a technipion plus a photon, gluon, or transversely polarized weak gauge boson. Finally, in analogy with the decay ρ→e +e−, the technivector meson may resonate back to an oﬀ-shell gluon or electroweakgauge boson, leading to a decay into a pair of leptons, quarks,or gluons. When comparing the various results presented in this re- view, one should be aware that the more recent analyses [17,18,20,22] make use of newer calculations [12] of techni- hadron production and decay, as implemented in PYTHIA [13]version 6.126 and higher [14]. The results obtained with oldercross section calculations are not generally directly comparable,and have only been listed in Table 1 when newer results are notavailable.) (GeV)TρM(160 180 200 220) (GeV)TπM( 6080100120(a) = 500 GeVVM-1DØ, 388 pb production thresholdTπ W production thresholdTπ Tπ Expected Exclusion (NN) Expected Exclusion (Cut-based) ) (GeV)TρM(160 180 200 220) (GeV)TπM( 6080100120(b) = 500 GeVVM-1DØ, 388 pb production thresholdTπ W production thresholdTπ Tπ Excluded Region (NN) Excluded Region (Cut-based) Figure 1: Search for a light technirho de- caying to W±and a πT, and in which the πTdecays to two jets including at least one bquark [18]. Expected region of exclusion (a) and excluded region (b) at the 95% C.L. in theM(ρ T),M(πT)p l a n ef o r ρT→WπT→eν b¯b(¯c) production with MV= 500 GeV. Kinematic thresholds from WπTandπTπTare shown on the ﬁgures. Color version at end of book. If the dominant decay mode of the technirho is WLπT, promising signal channels [15] are ρ± T→W±π0 Tandρ0 T→ W±π∓ T. If we assume that the technipions decay to b b(neu- tral) and b c(charged), then both channels yield a signal of W(/lscriptν) + 2 jets, with one or more heavy ﬂavor tags. The CDF collaboration carried out a search in this ﬁnal state [16] basedon Run I data and using PYTHIA version 6.1 for the signalsimulation. Using 162 pb −1of data from Run II, CDF [17] has shown a preliminary update of this analysis. The DØ [18]collaboration recently published an analysis based on 388 pb −1 of data from Run II and PYTHIA 6.22. The searches are sensitive to σ·B/greaterorsimilar4 pb and DØ ﬁnds mass combinations up tomρT= 215 GeV, mπT= 115 GeV to be excluded for cer- tain values of the model parameters. The expected sensitivityand the region excluded at 95% C.L. by the DØ analysis for /BD/BE/BI/BC /BD/BE/BI/BC/BD/BE/BI/BC /BD/BE/BI/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 050100150200250 100 150 200 250 300 350Exclusion Region C.L.: 90 % 95% 99% ωT Mass (GeV/c2)πT Mass (GeV/c2) ZπT threshold 3πT threshold1 150 200 250 300 3505 ωT Mass (GeV/c2)σxBR (pb) Figure 2: 95% CL exclusion region [19] for a light techniomega decaying to γand a πT,a n d in which the πTdecays to two jets, including at least one bquark. (Inset: cross section limit formπT= 120 GeV.) MV= 500 GeV is shown in Fig. 1. For MV= 100 GeV, only a small region around M(ρT) = 190 GeV and M(πT)=9 5G e V can be excluded. For an integrated luminosity of 2 fb−1,t h e 5σdiscovery reach is expected to extend to mρT= 210 GeV andmπT= 110 GeV, while the 95% exclusion sensitivity will extend to mρT= 250 GeV and mπT= 145 GeV. CDF also searched [19] in Run I for the process ω0 T→γπ0 T, yielding a signal of a hard photon plus two jets, with one ormore heavy ﬂavor tags. The sensitivity to σ·Bis of order 1 pb. The excluded region is shown in Fig. 2 and is roughly140<m ωT<290 GeV at the 95% level, for mπT≈mωT/3. The analysis assumes four technicolors, QD=QU−1=1 3 andMT= 100 GeV /c2.H e r e QUandQDare the charges of the lightest technifermion doublet, and MTis a dimensionful parameter, of order 100 GeV /c2, which controls the rate of ρT,ωT→γπT. The DØ experiment has searched [20] for low-scale tech- nicolor resonances ρTandωTdecaying to dileptons, using an inclusive e+e−sample from Run I. In the search, the ρTandωT are assumed to be degenerate in mass. The absence of struc- ture in the dilepton invariant mass distribution is then used to set limits. Masses mρT=mωT/lessorsimilar200 GeV are excluded, provided either mρT<m πT+mW,o rMT>200 GeV (as shown in Fig. 3). The CDF experiment also performed a sim-ilar search with 200 pb −1of Run II data, and excluded equal10-210-11 100 150 200 250 300 350 400 450 500Theory (Eichten, Lane, Womersley) Mρ,ω-Mπ = 100 GeV MT = 100 GeV MT = 200 GeV MT = 300 GeV MT = 400 GeV σ95 from D0 Data Mρ,ω (GeV)B(ρT,ωT→ ee) x Cross Section (pb) Figure 3: 95% CL cross-section limit [20] for a light techniomega and a light technirho decaying to /lscript+/lscript−. DELPHI 6080100120 100 200 300 400e+e-→πTπT;πTWL e+e-→ρT(γ) : ρT→hadrons ρT→W+ LW- L ND=9 M(ρT) [GeV/c2]M(πT) [GeV/c2] Figure 4: 95% CL exclusion region [22] in the technirho-technipion mass plane obtained from searches by the DELPHI collaboration at LEP 2, for nine technifermion doublets. Thedashed line shows the expected limit for the4-jet analysis. m ρT=mωTmasses below 280 GeV for MV= 500 GeV and /BD/BE/BI/BD /BD/BE/BI/BD/BD/BE/BI/BD /BD/BE/BI/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 mρT<m πT+mWat 95% C.L. [21]. With 2 fb−1of data, the sensitivity will extend to mρT=mωT≈500 GeV. DELPHI [22] has reported a search for technicolor produc- tion in 452 pb−1ofe+e−data taken between 192 and 208 GeV. The analysis combines searches for e+e−→ρT(γ)w i t h ρT→WLWL,ρT→hadrons ( πTπTorq q),ρT→πTγ,a n d e+e−→ρ∗ T→WLπTorπTπT. Technirho masses in the range 90<m ρT<206.7 GeV are excluded, while technipion masses mπT<79.8 GeV are ruled out independent of the parameters of the technicolor model. 200 400 600 800 1000 New Particle Mass (GeV/c2)σ.B (pb)CDF 95% CL Upper limit Axigluon or Coloron Excited QuarkTechnirho 10 -11101102103104 W' Z' E6 Diquark Figure 5: 95% CL Cross-section limits [24] for a technirho decaying to two jets at theTevatron. Searches have also been carried out at the Tevatron for colored technihadron resona nces [23,24]. CDF has used a search for structure in the dijet invariant mass spectrum to setlimits on a color-octet technirho ρ T8produced by an oﬀ-shell gluon, and decaying to two real quarks or gluons. As shown in Fig. 5, masses 260 <m ρT8<480 GeV are excluded; in Run II the limits will improve to cover the whole mass range up toabout 0.8 TeV [25]. The CDF second- and third-generation leptoquark searches (see Refs. [26,27]) have also been interpreted in terms of thecomplementary ρ T8decay mode: p p→ρT8→πLQπLQ.H e r e πLQdenotes a color-triplet technipion carrying both color and lepton number, assumed to decay to bνorcν[27], or to a τplus a quark [26]. The searches exclude technirho masses mρT8less than 510 GeV ( πLQ→cν), 600 GeV ( πLQ→bν), and 465 GeV ( πLQ→τq) for technipion masses up to mρT8/2.Figure 6: 95% CL exclusion region [27] in the technirho-technipion mass plane for pair produced technipions, with leptoquark cou-plings, decaying to bν. Figure 6 shows the π LQ→bνexclusion region. (Leptoquark masses mπLQless than 123 GeV ( cν), 148 GeV ( bν), and 99 GeV (τq) are already ruled out by standard continuum-production leptoquark searches). Recently, it has been demonstrated that there is substantial uncertainty in the theoretical estimate of the ρT8production cross section at the Tevatron and that the cross section may beas much as an order of magnitude lower than the naive vectormeson dominance estimate [28]. To establish the range ofallowed masses, these limits will need to be redone with areduced theoretical cross section. II. Top Condensate, Higgsless, and Related Models The top quark is much heavier than other fermions and must be more strongly coupled to the symmetry-breaking sector. Itis natural to consider whether some or all of electroweak-symmetry breaking is due to a condensate of top quarks [3,29].Top quark condensation alone, w ithout additional fermions, seems to produce a top quark mass larger [30] than observedexperimentally, and is therefore not favored. Topcolor-assistedtechnicolor [31] combines techni color and top condensation. In addition to technicolor, which provides the bulk of electroweak symmetry breaking, top condensation and the top quark massarise predominantly from “topcolor,” a new QCD-like interac-tion which couples strongly to the third generation of quarks.An additional, strong, U(1) interaction (giving rise to a topcolorZ /prime) precludes the formation of a b-quark condensate. /BD/BE/BI/BE /BD/BE/BI/BE/BD/BE/BI/BE /BD/BE/BI/BE/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 110102103 200 400 600Technirho Topcolor Z / Standard Z / Vector Gluinoniuma) Narrow Resonances CDF 95 % CL Limit ● New Particle Mass (GeV/c2) bb-} (pb) 110102103 200 400 600b) Topgluons CDF 95 % CL Limit Excluded: 280 < M < 670● Γ/M=0.3 M(gT) (GeV/c2) bb-} (pb) 110102103 200 400 600c) Topgluons CDF 95 % CL Limit Excluded: 340 < M < 640● Γ/M=0.5 M(gT) (GeV/c2) bb-} (pb) 110102103 200 400 600d) Topgluons CDF 95 % CL Limit’ Excluded: 375 < M < 560● Γ/M=0.7 M(gT) (GeV/c2) bb-} (pb) Figure 7: Tevatron limits [32] on new par- ticles decaying to b b: narrow resonances and topgluons for various widths. 0.50.60.70.80.91234567891020 400 450 500 550 600 650 700 750 800 850 MX (GeV/c2)σX • Br{X→tt} (pb) CDF 95% C.L. Upper Limits Topcolor Z ′, Γ = 0.012M (maximizes σZ′) CDF Preliminary Figure 8: Cross-section limits for a narrow resonance decaying to t t[33] and expected cross section for a leptophobic topcolor Z/primeboson. CDF has searched [32] for the “topgluon,” a massive color- octet vector which couples preferentially to the third generation,in the mode p p→gt→b b. The results are shown in Fig. 7.Topgluon masses from approximately 0.3 to 0.6 TeV are ex- cluded at 95% conﬁdence level, for topgluon widths in therange 0 .3m gt<Γ<0.7mgt. Results have also been reported by CDF [33] on a search for narrow resonances in the t tin- variant mass distribution. The cross section limit is shown in Fig. 8 and excludes a leptophobic topcolor Z/primewith masses less than 480 (780) GeV /c2, for the case where its width Γ=0 .012(0.04)mZ/prime. (DØ has carried out a similar search, with greater sensitivity [34], but has not derived comparableZ /primemass limits.) A broad topgluon could also be detected in the same ﬁnal state, though no r esults are yet available. In Run II, the Tevatron [25] should be sensitive to topgluon andtopcolor Z /primemasses up to of order 1 TeV in b bandt tﬁnal states. A detailed theoretical analysis of B– Bmixing and light quark mass generation in top-color-assi sted technicolor shows that, at least in some models, the topgluon and Z/primeboson masses must be greater than about 5 TeV [35]. The top quark seesaw model of electroweak symmetry breaking [36] is a variant of the original top condensate ideawhich reconciles top condensatio n with a lighter top quark mass. Such a model can easily be consiste nt with precision electroweak tests, either because the spectrum includes a light compositeHiggs [37], or because additional interactions allow for a heavierHiggs [38]. Such theories may arise naturally from gauge ﬁeldspropagating in compact extra spatial dimensions [39]. A variant of topcolor-assisted technicolor is ﬂavor-universal, in which the topcolor SU(3) gauge bosons, called colorons, couple equally to all quarks [40]. Flavor-universal versions of the seesaw model [41] incorporating a gauged ﬂavor symmetryare also possible. In these models allleft-handed quarks (and possibly leptons as well) participate in electroweak-symmetry-breaking condensates with separa te (one for each ﬂavor) right- handed weak singlets, and the diﬀerent fermion masses ariseby adjusting the parameters which control the mixing of eachfermion with the corresponding condensate. A prediction of these ﬂavor-universal models is the existence of new heavy gauge bosons, coupling to color or ﬂavor, atrelatively low mass scales. The absence of an excess of high-E Tjets in DØ data [42] has been used to constrain strongly coupled ﬂavor-universal colorons (massive color-octet bosons coupling to all quarks). A mass limit of between 0.8 and3.5 TeV is set [43] depending on the coloron-gluon mixing angle. Precision electroweak measurements constrain [44] the masses of these new gauge bosons to be greater than 1–3 TeVin a variety of models, for strong couplings. A new class [45] of composite Higgs model [46], dubbed “Little Higgs Theory,” has been developed which gives riseto naturally light Higgs bosons without supersymmetry [47].Inspired by discretized versions of higher-dimensional gauge theory [48], these models are based on the chiral symmetries of “theory space.” The models involve extended gauge groupsand novel gauge symmetry-breaking patterns [49]. The newchiral symmetries prevent large corrections to the Higgs bosonmass, and allow the scale ( Λ) of the underlying strong dynamics /BD/BE/BI/BF /BD/BE/BI/BF/BD/BE/BI/BF /BD/BE/BI/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 giving rise to the composite particles to be as large as 10 TeV. These models typically require new gauge bosons and fermions,and possibly additional composite scalars beyond the Higgs, inthe TeV mass range [50]. Finally, “Higgsless” models [51] provide electroweak sym- metry breaking, including unitarization of the scattering of longitudinal WandZbosons, without employing a scalar Higgs boson. The most extensively studied models [52] arebased on a ﬁve-dimensional SU(2)×SU(2)×U(1) gauge the- ory in a slice of Anti-deSitter space, and electroweak symmetrybreaking is encoded in the boundary conditions of the gaugeﬁelds. Using the AdS/CFT correspondence [53], these theoriesmay be viewed as “dual” descriptions of walking technicolor the- ories [7]. In addition to a massless photon and near-standard WandZbosons, the spectrum includes an inﬁnite tower of additional massive vector bosons (the higher Kaluza-Klein orKKexcitations), whose exchange is responsible for unitarizing longitudinal WandZboson scattering [54]. Using decon- struction, it has been shown [55] that a Higgsless model whosefermions are localized ( i.e., derive their electroweak properties from a single site on the deconstructed lattice) cannot simul- taneously satisfy unitarity bounds and precision electroweakconstraints. It has recently been proposed [56] that the size of corrections to electroweak processes in Higgsless models may be reduced byconsidering delocalized fermions, i.e., considering the eﬀect of the distribution of the wavefunctions of ordinary fermions in the ﬁfth dimension (corresponding, i n the deconstruction language, to allowing the fermions to derive their electroweak propertiesfrom several sites on the lattice). It has been shown [57] that,in an arbitrary Higgsless model, if the probability distributionof the delocalized fermions is related to the Wwavefunction (a condition called “ideal” delocalizat ion), then deviations in preci- sion electroweak parameters are m inimized. 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He, et. al. ,arXiv:0708.2588. /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CA/CT/D7/D3/D2/CP/D2/CR/CT/D7/CX/D2 /C5/D3 /CS/CT/D0/D7 /D3/CU /BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CV /CX/D2 /C5/D3 /CS/CT/D0/D7 /D3/CU /BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CV/CX/D2 /C5/D3 /CS/CT/D0/D7 /D3/CU /BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CV /CX/D2 /C5/D3 /CS/CT/D0/D7 /D3/CU /BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CV/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BT/BU/BT/CI/C7 /CE /BC/BJ /C1 /BW/BC /D4 /D4→ρ/CC/ω/CC→ /CFπ/CC > /BE/BK/BC /BL/BH /BE/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY ρT→ /CT /B7/CT−/B8µ /B7µ−/BF/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /BU /CI/BX/CD/CB /CR/D3/D0/D3 /D6 /D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 π > /BE/BC/BJ /BL/BH /BG/BT/BU/BT/CI/C7 /CE /BC/BD /BU /BW/BC ρT→ /CT /B7/CT−/D2/D3/D2/CT /BL/BC/DF /BE/BC/BI . /BJ /BL/BH /BH/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BD /BW/C4/C8/C0 /CT /B7/CT−→ρT/BI/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BY /BV/BW/BY /CR/D3/D0/D3 /D6/B9/D7/CX/D2/CV/D0/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /B8 ρT→ /CFπT /B8/BEπT > /BI/BC/BC /BL/BH /BJ/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /BV/BW/BY /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /B8 ρT /BK→ /BEπLQ > /BG/BK/BC /BL/BH /BK/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C4 /BV/BW/BY /D8/D3/D4/B9/CR/D3/D0/D3 /D6 /CI/prime/D2/D3/D2/CT /BF/BH/BC/DF /BG/BG/BC /BL/BH /BL/BT/BU/BX /BL/BL /BY /BV/BW/BY /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /B8 ρT /BK→ /CQ/CQ > /BG/BI/BH /BL/BH /BD/BC/BT/BU/BX /BL/BL /C0 /BV/BW/BY /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /B8 ρT /BK→ /BEπLQ/BD/BD/BT/BU/BX /BL/BL /C6 /BV/BW/BY /D8/CT/CR/CW/D2/CX/B9 ω /B8ωT→γ /CQ/CQ/D2/D3/D2/CT /BE/BI/BC/DF /BG/BK/BC /BL/BH /BD/BE/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /B8 ρT /BK→ /BE/CY/CT/D8/D7/BD/BT/BU/BT/CI/C7 /CE/BC /BJ /C1 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /DA/CT/CR/D8/D3 /D6 /D8/CT/CR/CW/D2/CX/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /B4 ρ/CC /B8ω/CC /B5 /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CFπ/CC /DB/CX/D8/CW/CF→ /CTν /CP/D2/CSπ/CC→ /CQ /CQ /D3 /D6 /CQ /CR /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE/CU /D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 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/D8/CT/CR/CW/D2/CX/B9/D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /B4 ρT /B8ωT /B5 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT /B7/CT−/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /C5ρT /BP /C5ωT< /C5πT /B7 /C5/CF /BA/BH/CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /D8/CW/CT πT /D1/CP/D7/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BL /CP/D2/CS /BY/CX/CV/BA /BD/BC /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8/CX/D2 /D8/CW/CT /C5ρT /DF /C5πT /D4/D0/CP/D2/CT/BA /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BD /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D8/CT/CR/CW/D2/CX/B9/D4/CX/D3/D2 /D1/CP/D7/D7 /CX/D7 /C5πT> /BJ/BL. /BK/BZ/CT/CE /CU/D3 /D6 /C6/BW /BP/BE/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CX/D8/D7 /D4 /D3/CX/D2/D8/B9/D0/CX/CZ /CT /CR/D3/D9/D4/D0/CX/D2/CV /D8/D3 /CV/CP/D9/CV/CT /CQ /D3/D7/D3/D2/D7/BA/BI/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6ρT /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CFπT /D3 /D6πTπT /DB/CX/D8/CW /CF→/lscriptν /CP/D2/CSπT→ /CQ/CQ /B8 /CQ/CR /BA /CB/CT/CT /BY/CX/CV/BA /BD /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /C6/D3/D8/CT /D3/D2 /CK/BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CVꜼ/CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /C5ρT− /C5πT /D4/D0/CP/D2/CT/BA/BJ/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT ρT /BK /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 πLQπLQ /DB/CX/D8/CWπLQ→ /CQν /BA /BY /D3 /D6 πLQ→ /CRν /B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /C5ρT /BK> /BH/BD/BC /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BE /CP/D2/CS /BY/CX/CV/BA /BF /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2/D4/D0/D3/D8 /CX/D2 /D8/CW/CT /C5ρT /BK− /C5πLQ /D4/D0/CP/D2/CT/BA/BK/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C4 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/D3/D4/B9/CR/D3/D0/D3 /D6 /CI/prime/D8/D3/D4 /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /D8/D8 /BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CI/prime/D8/D3/D4/DB/CX/D8/CW /CS/CT/CR/CP /DD /DB/CX/CS/D8/CW /A0/BP/BC . /BC/BD/BE /C5/CI/prime /BA/BY /D3 /D6 /A0/BP/BC . /BC/BG /C5/CI/prime /B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CQ /CT/CR/D3/D1/CT/D7 /BJ/BK/BC /BZ/CT/CE/BA/BL/BT/BU/BX /BL/BL /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /D2/CT/DB /D4/CP /D6/D8/CX/CR/D0/CT /CG /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CQ /CQ /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP /BD/BA/BK /CC /CT/CE/BA/CB/CT/CT /BY/CX/CV/BA /BJ /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /C6/D3/D8/CT /D3/D2 /CK/BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CVꜼ /CU/D3 /D6/D8 /CW /CT/D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /D4 /D4→ /CG /B5× /BU/B4 /CG→ /CQ /CQ /B5/BA /BT/BU/BX /BL/BL /BY /CP/D0/D7/D3 /CT/DC/CR/D0/D9/CS/CT /D8/D3/D4 /CV/D0/D9/D3/D2/D7 /D3/CU /DB/CX/CS/D8/CW/A0/BP/BC. /BF /C5 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CX/D2/D8/CT/D6/DA/CP/D0 /BE/BK/BC < /C5< /BI/BJ/BC /BZ/CT/CE/B8 /D3/CU /DB/CX/CS/D8/CW /A0/BP/BC . /BH /C5 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CX/D2/D8/CT/D6/DA/CP/D0/BF/BG/BC< /C5< /BI/BG/BC /BZ/CT/CE/B8 /CP/D2/CS /D3/CU /DB/CX/CS/D8/CW /A0/BP/BC . /BJ /C5 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /CX/D2/D8/CT/D6/DA/CP/D0 /BF/BJ/BH < /C5< /BH/BI/BC /BZ/CT/CE/BA/BD/BC/BT/BU/BX /BL/BL /C0 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D8/CW/CT /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /D8/CT/CR/CW/D2/CX/B9 ρ /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CP /D4/CP/CX/D6 /D3/CU /CR/D3/D0/D3 /D6/B9/D8/D6/CX/D4/D0/CT/D8 /D8/CT/CR/CW/D2/CX/D4/B9/CX/D3/D2/D7 /DB/CW/CX/CR/CW /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8/D0/DD /CS/CT/CR/CP /DD /CX/D2/D8/D3 τ /B7 /CY/CT/D8/BA /CB/CT/CT /BY/CX/CV/BA /BI /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /C6/D3/D8/CT /D3/D2 /CK/BW/DD/D2/CP/D1/CX/CR/CP/D0/BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CVꜼ /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /C5ρT /BK− /C5πLQ /D4/D0/CP/D2/CT/BA/BD/BD/BT/BU/BX /BL/BL /C6 /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D8 /CW /CT /D8/CT/CR/CW/D2/CX/B9 ω /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3γπT /BA /CC/CW/CT /D8/CT/CR/CW/D2/CX/D4/CX/D3/D2 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3/CS/CT/CR/CP /DDπT→ /CQ /CQ /BA /CB/CT/CT /BY/CX/CV/BA /BE /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /C6/D3/D8/CT /D3/D2 /CK/BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD/BU/D6/CT/CP/CZ/CX/D2/CVꜼ /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /C5ωT− /C5πT /D4/D0/CP/D2/CT/BA/BD/BE/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /D2/CT/DB /D4/CP /D6/D8/CX/CR/D0/CT /CG /CS/CT/CR/CP /DD/CX/D2/CV /CX/D2/D8/D3 /CS/CX/CY/CT/D8/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD /BA /BK/CC /CT/CE/BA /CB/CT/CT /BY/CX/CV/BA /BH /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /C6/D3/D8/CT /D3/D2 /CK/BW/DD/D2/CP/D1/CX/CR/CP/D0 /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /CB/DD/D1/D1/CT/D8/D6/DD /BU/D6/CT/CP/CZ/CX/D2/CVꜼ /CU/D3 /D6/D8/CW/CT /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /D4 /D4→ /CG /B5× /BU/B4 /CG→ /BE /CY /B5/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6 /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CC /CT/CR/CW/D2/CX/CR/D3/D0/D3 /D6/BT/BU/BT/CI/C7 /CE /BC/BJ/C1 /C8/CA/C4 /BL/BK /BE/BE/BD/BK/BC/BD /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH/BT /C8/CA/C4 /BL/BH /BE/BH/BE/BC/BC/BD /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE/BU /C8/C4 /BU/BH/BF/BD /BL /CB/BA /BV/CW/CT/CZ /CP/D2/D3/DA /CT/D8 /CP/D0/BA /B4/CI/BX/CD/CB /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BD/BU /C8/CA/C4 /BK/BJ /BC/BI/BD/BK/BC/BE /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BD /BX/C8/C2 /BV/BE/BE /BD/BJ /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC/BY /C8/CA/C4 /BK/BG /BD/BD/BD/BC /CC/BA /BT/AB/D3/D0/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC/C3 /C8/CA/C4 /BK/BH /BE/BC/BH/BI /CC/BA /BT/AB/D3/D0/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC/C4 /C8/CA/C4 /BK/BH /BE/BC/BI/BE /CC/BA /BT/AB/D3/D0/CS/CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BL/BY /C8/CA/C4 /BK/BE /BE/BC/BF/BK /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BL/C0 /C8/CA/C4 /BK/BE /BF/BE/BC/BI /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BL/C6 /C8/CA/C4 /BK/BF /BF/BD/BE/BG /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BX /BL/BJ/BZ /C8/CA /BW/BH/BH /CA/BH/BE/BI/BF /BY/BA /BT/CQ /CT /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5 /BD/BE/BI/BH /BD/BE/BI/BH/BD/BE/BI/BH /BD/BE/BI/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/B8/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 SEARCHES FOR QUARK AND LEPTON COMPOSITENESS Revised 2001 by K. Hagiwara (KEK), and K. Hikasa and M. Tanabashi (Tohoku University). If quarks and leptons are made of constituents, then at the scale of constituent binding energies, there should appear newinteractions among quarks and leptons. At energies much belowthe compositeness scale (Λ), these interactions are suppressedby inverse powers of Λ. The dominant eﬀect should come fromthe lowest dimensional interactions with four fermions (contactterms), whose most general chirally invariant form reads [1] L=g 2 2Λ2/bracketleftBig ηLL ψLγµψL ψLγµψL+ηRR ψRγµψR ψRγµψR +2ηLR ψLγµψL ψRγµψR/bracketrightBig . (1) Chiral invariance provides a natural explanation why quark and lepton masses are much smaller than their inverse size Λ. Wemay determine the scale Λ unambiguously by using the aboveform of the eﬀective interactions; the conventional method [1]is to ﬁx its scale by setting g 2/4π=g2(Λ)/4π= 1 for the new strong interaction coupling and by setting the largest magnitudeof the coeﬃcients η αβto be unity. In the following, we denote Λ=Λ± LLfor (ηLL,ηRR,ηLR)=(±1,0,0), Λ=Λ± RRfor (ηLL,ηRR,ηLR)=( 0 ,±1,0), Λ=Λ± VVfor (ηLL,ηRR,ηLR)=(±1,±1,±1), Λ=Λ± AAfor (ηLL,ηRR,ηLR)=(±1,±1,∓1),(2) as typical examples. Such interactions can arise by constituent interchange (when the fermions have common constituents, e.g., foree→ee) and/or by exchange of the binding quanta (when- ever binding quanta couple to constituents of both particles). Another typical consequence of compositeness is the appear- ance of excited leptons and quarks ( /lscript∗andq∗). Phenomeno- logically, an excited lepton is deﬁned to be a heavy leptonwhich shares leptonic quantum number with one of the existing leptons (an excited quark is de ﬁned similarly). For example, an excited electron e ∗is characterized by a nonzero transition- magnetic coupling with electrons. Smallness of the lepton massand the success of QED prediction for g–2 suggest chirality conservation, i.e., an excited lepton should not couple to both left- and right-handed components of the corresponding lepton. Excited leptons may be classiﬁed by SU(2) ×U(1) quantum numbers. Typical examples are: 1. Sequential type /parenleftbigg ν ∗ /lscript∗/parenrightbigg L,[ν∗ R],/lscript∗ R. ν∗ Ris necessary unless ν∗has a Majorana mass.2. Mirror type [ν∗ L],/lscript∗ L,/parenleftbigg ν∗ /lscript∗/parenrightbigg R. 3. Homodoublet type /parenleftbigg ν∗ /lscript∗/parenrightbigg L,/parenleftbigg ν∗ /lscript∗/parenrightbigg R. Similar classiﬁcation can be made for excited quarks. Excited fermions can be pair produced via their gauge couplings. The couplings of excited leptons with Zare listed in the following table (for notation see Eq. (1) in “Standard Model of Electroweak Interactions”): Sequential type Mirror type Homodoublet type V/lscript∗−1 2+2s i n2θW−1 2+2s i n2θW −1+2s i n2θW A/lscript∗−1 2+1 20 Vν∗ D +1 2+1 2+1 Aν∗ D +1 2−1 20 Vν∗ M 00 — Aν∗ M +1 −1— Hereν∗ D(ν∗ M) stands for Dirac (Majorana) excited neutrino. The corresponding couplings of excited quarks can be easilyobtained. Although form factor eﬀects can be present for thegauge couplings at q 2/negationslash= 0, they are usually neglected. In addition, transition magnetic type couplings with a gauge boson are expected. These couplings can be generally parameterized as follows: L=λ(f∗) γe 2mf∗ f∗σµν(ηL1−γ5 2+ηR1+γ5 2)fFµν +λ(f∗) Ze 2mf∗ f∗σµν(ηL1−γ5 2+ηR1+γ5 2)fZµν +λ(/lscript∗) Wg 2m/lscript∗ /lscript∗σµν1−γ5 2νWµν +λ(ν∗) Wg 2mν∗ ν∗σµν(ηL1−γ5 2+ηR1+γ5 2)/lscriptW† µν +h . c . , (3) where g=e/sinθW,Fµν=∂µAν−∂νAµis the photon ﬁeld strength, Zµν=∂µZν−∂νZµ,etc.The normalization of the coupling is chosen such that max(|ηL|,|ηR|)=1. Chirality conservation requires ηLηR=0. (4) /BD/BE/BI/BI /BD/BE/BI/BI/BD/BE/BI/BI /BD/BE/BI/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 Some experimental analyses assume the relation ηL=ηR=1, which violates chiral symmetry. We encode the results of suchanalyses if the crucial part of the cross section is proportionalto the factor η 2 L+η2 Rand the limits can be reinterpreted as those for chirality conserving cases ( ηL,ηR)=( 1 ,0) or (0 ,1) after rescaling λ. These couplings in Eq. (3) can arise from SU(2) ×U(1)- invariant higher-dimensional interactions. A well-studied model is the interaction of homodoublet type /lscript∗with the Lagrangian [2,3] L=1 2Λ L∗σµν(gfτa 2Wa µν+g/primef/primeYBµν)1−γ5 2L+h . c . ,(5) where Ldenotes the lepton doublet ( ν,/lscript), Λ is the compositeness scale, g,g/primeare SU(2) and U(1) Ygauge couplings, and Wa µν andBµνare the ﬁeld strengths for SU(2) and U(1) Ygauge ﬁelds. The same interaction occurs for mirror-type excitedleptons. For sequential-type excited leptons, the /lscript ∗andν∗ couplings become unrelated, and the couplings receive the extra suppression of (250 GeV) /Λo r mL∗/Λ. In any case, these couplings satisfy the relation λW=−√ 2s i n2θW(λZcotθW+λγ). (6) Additional coupling with gluons is possible for excited quarks: L=1 2Λ Q∗σµν/parenleftBig gsfsλa 2Ga µν+gfτa 2Wa µν+g/primef/primeYBµν/parenrightBig ×1−γ5 2Q+h . c . , (7) where Qdenotes a quark doublet, gsis the QCD gauge coupling, andGa µνthe gluon ﬁeld strength. It should be noted that the electromagnetic radiative decay of/lscript∗(ν∗) is forbidden if f=−f/prime(f=f/prime). These two possibili- ties (f=f/primeandf=−f/prime) are investigated in many analyses of the LEP experiments above the Z pole. Several diﬀerent conventions are used by LEP experiments on Z pole to express the transition magnetic couplings. To facilitate comparison, we re-express these in terms of λZand λγusing the following relations and taking sin2θW=0.23.We assume chiral couplings, i.e.,|c|=|d|in the notation of Ref. 2. 1. ALEPH (charged lepton and neutrino) λALEPH Z =1 2λZ(1990 papers) (8 a) 2c Λ=λZ m/lscript∗[ormν∗](for|c|=|d|)( 8 b) 2. ALEPH (quark) λALEPH u =sinθWcosθW /radicalbigg 1 4−2 3sin2θW+8 9sin4θWλZ=1.11λZ(9) 3. L3 and DELPHI (charged lepton) λL3=λDELPHI Z =−√ 2 cotθW−tanθWλZ=−1.10λZ(10)4. L3 (neutrino) fL3 Z=√ 2λZ (11) 5. OPAL (charged lepton) fOPAL Λ=−2 cotθW−tanθWλZ m/lscript∗=−1.56λZ m/lscript∗(12) 6. OPAL (quark) fOPALc Λ=λZ 2mq∗(for|c|=|d|) (13) 7. DELPHI (charged lepton) λDELPHI γ =−1 √ 2λγ (14) If leptons are made of color triplet and antitriplet con- stituents, we may expect their color-octet partners. Transitions between the octet leptons ( /lscript8) and the ordinary lepton ( /lscript)m a y take place via the dimension-ﬁve interactions L=1 2Λ/summationdisplay /lscript/braceleftBig /lscriptα 8gSFα µνσµν/parenleftbig ηL/lscriptL+ηR/lscriptR/parenrightbig +h.c./bracerightBig (15) where the summation is over charged leptons and neutrinos. The leptonic chiral invariance implies ηLηR=0a sb e f o r e . References 1. E.J. Eichten, K.D. Lane, and M.E. Peskin, Phys. Rev. Lett. 50, 811 (1983). 2. K. Hagiwara, S. Komamiya, and D. Zeppenfeld, Z. Phys. C29, 115 (1985). 3. N. Cabibbo, L. Maiani, and Y. Srivastava, Phys. Lett. 139B , 459 (1984). /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /CT/CT /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /CT/CT /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /CT/CT /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /CT/CT /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /D3/D2/D0/DD /BA/BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW /D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK. /BF> /BK. /BF> /BK. /BF> /BK. /BF > /BD/BC. /BF> /BD/BC. /BF> /BD/BC. /BF> /BD/BC. /BF/BL/BH /BD/BU/C7/CD/CA/C1/C4/C3 /C7 /CE /BC/BD /CA/CE/CD/BX /BX/CR/D1 /BP /BD/BL/BE/DF /BE/BC/BK /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BG. /BH > /BJ. /BC /BL/BH /BE/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE > /BH. /BF > /BI. /BK /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE > /BG. /BJ > /BI. /BD /BL/BH /BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE > /BF. /BK > /BH. /BI /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BK/BL /BZ/CT/CE > /BG. /BG > /BH. /BG /BL/BH /BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BG. /BF > /BG. /BL /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE > /BF. /BH > /BF. /BE /BL/BH /BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BI. /BC > /BJ. /BJ /BL/BH /BG/BU/C7/CD/CA/C1/C4/C3 /C7 /CE /BC/BC /CA/CE/CD/BX /BX/CR/D1 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BF. /BD > /BF. /BK /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8/BD/BK/BF /BZ/CT/CE > /BE. /BE > /BE. /BK /BL/BH /BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BE. /BJ > /BE. /BG /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BF. /BC > /BE. /BH /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BD/BT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C4/BX/C8/C0/B8 /BW/BX/C4/C8/C0/C1/B8 /C4/BF/B8 /CP/D2/CS /C7/C8 /BT/C4/BA/BE/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CAc /B8 /C9depl FB /B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ s /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BA/BG/BT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /D3/CU /D8/CW/CT /CS/CP/D8/CP /CU/D6/D3/D1 /BT/C4/BX/C8/C0/B8 /C4/BF/B8 /CP/D2/CS /C7/C8 /BT/C4/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTµµ /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTµµ /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTµµ /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTµµ /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /D3/D2/D0/DD /BA/BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW /D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BI. /BI > /BL/BA/BH> /BL/BA/BH> /BL/BA/BH> /BL/BA/BH/BL/BH /BH/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE > /BK. /BH> /BK. /BH> /BK. /BH> /BK. /BH > /BF. /BK /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE /BD/BE/BI/BJ /BD/BE/BI/BJ/BD/BE/BI/BJ /BD/BE/BI/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ. /BF > /BJ. /BI /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE > /BK. /BD > /BJ. /BF /BL/BH /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE > /BJ. /BF > /BG. /BI /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BK/BL /BZ/CT/CE > /BI. /BI > /BI. /BF /BL/BH /BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BG. /BC > /BG. /BJ /BL/BH /BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BG. /BH > /BG. /BF /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8/BD/BK/BF /BZ/CT/CE > /BF. /BG > /BE. /BJ /BL/BH /BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BF. /BI > /BE. /BG /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BE. /BL > /BF. /BG /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BF. /BD > /BE. /BC /BL/BH /C5/C1/CD/CA/BT /BL/BK /CE/C6/CB /BX/CR/D1 /BP/BH /BJ. /BJ/BJ /BZ/CT/CE/BH/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CAc /B8 /C9depl FB /B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→µµ /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ s /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTττ /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTττ /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTττ /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CTττ /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /D3/D2/D0/DD /BA/BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW /D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ/BA/BL> /BJ/BA/BL> /BJ/BA/BL> /BJ/BA/BL > /BH. /BK /BL/BH /BJ/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE > /BJ/BA/BL> /BJ/BA/BL> /BJ/BA/BL> /BJ/BA/BL > /BG. /BI /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE > /BG. /BL > /BJ/BA/BE> /BJ/BA/BE> /BJ/BA/BE> /BJ/BA/BE/BL/BH /BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF. /BL > /BI. /BH /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BK/BL /BZ/CT/CE > /BH. /BE > /BH. /BG /BL/BH /BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BH. /BG > /BG. /BJ /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE > /BF. /BL > /BF. /BJ /BL/BH /BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BF. /BK > /BG. /BC /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8/BD/BK/BF /BZ/CT/CE > /BE. /BK > /BE. /BI /BL/BH /BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BE. /BG > /BE. /BK /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BE. /BF > /BF. /BJ /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BJ/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CAc /B8 /C9depl FB /B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ττ /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ s /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscript/lscript/lscript/lscript /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscript/lscript/lscript/lscript /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscript/lscript/lscript/lscript /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscript/lscript/lscript/lscript /B5/C4/CT/D4/D8/D3/D2 /D9/D2/CX/DA/CT/D6/D7/CP/D0/CX/D8 /DD /CP/D7/D7/D9/D1/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /A3±/C4/C4 /D3/D2/D0/DD /BA /BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW/D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ. /BL > /BD/BC/BA/BF> /BD/BC/BA/BF> /BD/BC/BA/BF> /BD/BC/BA/BF/BL/BH /BL/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /BX/CR/D1 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE > /BL/BA/BD> /BL/BA/BD> /BL/BA/BD> /BL/BA/BD > /BK. /BE /BL/BH /BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BJ. /BJ > /BL. /BH /BL/BH /BD/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BD/BD/BU/BT/BU/C1/BV/C0 /BC/BF /CA/CE/CD/BX > /BI. /BG > /BJ. /BE /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BK/BL /BZ/CT/CE > /BJ. /BF > /BJ. /BK /BL/BH /BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BL. /BC > /BH. /BE /BL/BH /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BK/BL /BZ/CT/CE > /BH. /BF > /BH. /BH /BL/BH /BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT > /BH. /BE > /BH. /BF /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8/BD/BK/BF /BZ/CT/CE > /BG. /BG > /BG. /BE /BL/BH /BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BG. /BC > /BF. /BD /BL/BH /BD/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BF. /BG > /BG. /BG /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BL/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CAc /B8 /C9depl FB /B8 /CP/D2/CS /CW/CP/CS/D6/D3/D2/CX/CR /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7/BA /BD/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→/lscript /B7/lscript−/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8√ s /BP /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE/BA/BD/BD/BU/BT/BU/C1/BV/C0 /BC/BF /D3/CQ/D8/CP/CX/D2 /CP /CQ /D3/D9/D2/CS − /BC. /BD/BJ/BH /CC /CT/CE− /BE< /BD/BB/A3 /BE/C4/C4< /BC. /BC/BL/BH /CC /CT/CE− /BE/B4/BL/BH/B1/BV/C4/B5 /CX/D2 /CP/D1/D3 /CS/CT/D0 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CP/D2/CP/D0/DD/D7/CX/D7 /CP/D0/D0/D3 /DB/CX/D2/CV /CP/D0/D0 /D3/CU /A3/C4/C4 /B8/A3/C4/CA /B8/A3/CA/C4 /B8/A3/CA/CA /D8/D3 /CR/D3 /CT/DC/CX/D7/D8/BA/BD/BE/BY /D6/D3/D1 /CT /B7/CT−→ /CT /B7/CT−/B8µ /B7µ−/B8 /CP/D2/CS τ /B7τ−/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /D5 /D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /D5 /D5 /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /D5 /D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CT/CT /D5 /D5 /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /D3/D2/D0/DD /BA/BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW /D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BL. /BG> /BL. /BG> /BL. /BG> /BL. /BG> /BH. /BI> /BH. /BI> /BH. /BI> /BH. /BI/BL/BH /BD/BF/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /B4 /CT/CT/CR/CR /B5 > /BL. /BG> /BL. /BG> /BL. /BG> /BL. /BG> /BG. /BL> /BG. /BL> /BG. /BL> /BG. /BL/BL/BH /BD/BG/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /B4 /CT/CT/CQ /CQ /B5 > /BE/BF. /BF> /BE/BF. /BF> /BE/BF. /BF> /BE/BF. /BF> /BD/BE. /BH> /BD/BE. /BH> /BD/BE. /BH> /BD/BE. /BH/BL/BH /BD/BH/BV/C0/BX/CD/C6/BZ /BC/BD /BU /CA/CE/CD/BX /B4 /CT/CT/D9 /D9 /B5 > /BD/BD. /BD> /BD/BD. /BD> /BD/BD. /BD> /BD/BD. /BD> /BE/BI. /BG> /BE/BI. /BG> /BE/BI. /BG> /BE/BI. /BG/BL/BH /BD/BH/BV/C0/BX/CD/C6/BZ /BC/BD /BU /CA/CE/CD/BX /B4 /CT/CT/CS /CS /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BE. /BL> /BJ. /BE /BL/BH /BD/BI/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /B4 /CT/CT/D5 /D5 /B5 > /BF. /BJ> /BH. /BL /BL/BH /BD/BJ/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI /C4 /BV/BW/BY /B4 /CT/CT/D5 /D5 /B5 > /BK. /BE> /BF. /BJ /BL/BH /BD/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /B4 /CT/CT/D5 /D5 /B5 > /BH. /BL> /BL. /BD /BL/BH /BD/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /B4 /CT/CT/D9 /D9 /B5 > /BK. /BI> /BH. /BH /BL/BH /BD/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /BZ /C7/C8 /BT/C4 /B4 /CT/CT/CS /CS /B5 > /BE. /BJ> /BD. /BJ /BL/BH /BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /BU /CI/BX/CD/CB /B4 /CT/CT/D5 /D5 /B5 > /BE. /BK> /BD. /BI /BL/BH /BD/BL/BT/BW/C4/C7/BY/BY /BC/BF /C0/BD /B4 /CT/CT/D5 /D5 /B5 > /BE. /BJ> /BE. /BJ /BL/BH /BE/BC/BT /BV/C0/BT/CA/BW /BC/BE /C2 /C4/BF /B4 /CT/CT/D8/CR /B5 > /BH. /BH> /BF. /BD /BL/BH /BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /B4 /CT/CT/D5 /D5 /B5 > /BG. /BL> /BI. /BD /BL/BH /BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /B4 /CT/CT/D9 /D9 /B5 > /BH. /BJ> /BG. /BH /BL/BH /BE/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /B4 /CT/CT/CS /CS /B5 > /BG. /BE> /BE. /BK /BL/BH /BE/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /B4 /CT/CT/D5 /D5 /B5 > /BE. /BG> /BD. /BF /BL/BH /BE/BF/BT/BW/C4/C7/BY/BY /BC/BC /C0/BD /B4 /CT/CT/D5 /D5 /B5 > /BH. /BG> /BI. /BE /BL/BH /BE/BG/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT> /BH. /BI> /BG. /BL /BL/BH /BE/BH/BU/BT/CA/BT /CC/BX /BC/BC /C1 /BT/C4/BX/C8 /CB/D9/D4 /CT/D6/D7/CT/CS/CT/CS /CQ /DD /CB/BV/C0/BT/BX/C4 /BC/BJ /BT/BE/BI/BU/CA/BX/C1/CC/CF/BX/BZ /BC/BC /BU /CI/BX/CD/CB > /BG. /BG> /BE. /BK /BL/BH /BE/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /B4 /CT/CT/D5 /D5 /B5 > /BG. /BC> /BG. /BK /BL/BH /BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C7/C8 /BT/C4 /B4 /CT/CT/CQ /CQ /B5 > /BF. /BF> /BG. /BE /BL/BH /BE/BL/BT/BU/BU/C7/CC/CC /BL/BL /BW /BW/BC /B4 /CT/CT/D5 /D5 /B5 > /BE. /BG> /BE. /BK /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /B4 /CT/CT/D5 /D5 /B5/B4 /CS /D3 /D6 /D7 /D5/D9/CP /D6/CZ/B5 > /BG. /BG> /BF. /BL /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /B4 /CT/CT/CQ /CQ /B5 > /BD. /BC> /BE. /BG /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /B4 /CT/CT/D9 /D9 /B5 > /BD. /BC> /BE. /BD /BL/BH /BF/BC/BT/BU/CA/BX/CD /BL/BL /BT /BW/C4/C8/C0 /B4 /CT/CT/CR/CR /B5 > /BG. /BC> /BF. /BG /BL/BH /BF/BD/CI/BT/CA/C6/BX/BV/C3/C1 /BL/BL /CA/CE/CD/BX /B4 /CT/CT/CS /CS /B5 > /BG. /BF> /BH. /BI /BL/BH /BF/BD/CI/BT/CA/C6/BX/BV/C3/C1 /BL/BL /CA/CE/CD/BX /B4 /CT/CT/D9 /D9 /B5 > /BF. /BC> /BE. /BD /BL/BH /BF/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /C4/BF /B4 /CT/CT/D5 /D5 /B5 > /BF. /BG> /BE. /BE /BL/BH /BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /B4 /CT/CT/D5 /D5 /B5 > /BG. /BC> /BE. /BK /BL/BH /BF/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /C7/C8 /BT/C4 /B4 /CT/CT/CQ /CQ /B5 > /BL. /BF> /BD/BE. /BC /BL/BH /BF/BH/BU/BT/CA/BZ/BX/CA /BL/BK /BX /CA/CE/CD/BX /B4 /CT/CT/D9 /D9 /B5 > /BK. /BK> /BD/BD. /BL /BL/BH 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/B7/CT−→ /D5 /D5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8 /BD/BK/BF/BZ/CT/CE/BA/BE/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CA/CQ /CP/D8 /BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/DF /BD/BJ/BE/B8 /BD/BK/BF /BZ/CT/CE/BA/BE/BL/BT/BU/BU/C7/CC/CC /BL/BL /BW /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /D4 /D4→ /CT /B7/CT−/CG/CP /D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA/BF/BC/BT/BU/CA/BX/CD /BL/BL /BT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /AD/CP/DA/D3 /D6/B9/D8/CP/CV/CV/CT/CS /CT /B7/CT−→ /D5 /D5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BA/BF/BD/CI/BT/CA/C6/BX/BV/C3/C1 /BL/BL /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1 /C0/BX/CA/BT/B8 /C4/BX/C8 /B8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CP/D2/CS /DA/CP /D6/CX/D3/D9/D7 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BF/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /C2 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /D5 /D5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BA/BF/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /D5 /D5 /CP/D8 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BA/BF/BG/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /CE /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CA/CQ /D1/CT/CP/D7/D9/D6/CT/D1/CT/D2/D8/D7 /CP/D8 /BX/CR/D1 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE/BA/BF/BH/BU/BT/CA/BZ/BX/CA /BL/BK /BX /D9/D7/CT /CS/CP/D8/CP /CU/D6/D3/D1 /C0/BX/CA/BT/B8 /C4/BX/C8 /B8/CC /CT/DA/CP/D8/D6/D3/D2/B8 /CP/D2/CS /DA/CP /D6/CX/D3/D9/D7 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4µµ /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4µµ /D5/D5 /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4µµ /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4µµ /D5/D5 /B5/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE. /BL> /BE. /BL> /BE. /BL> /BE. /BL > /BG. /BE> /BG. /BE> /BG. /BE> /BG. /BE/BL/BH /BF/BI/BT/BU/BX /BL/BJ /CC /BV/BW/BY /B4µµ /D5/D5 /B5 /B4/CX/D7/D3/D7/CX/D2/CV/D0/CT/D8/B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BG > /BD. /BI /BL/BH /BT/BU/BX /BL/BE /BU /BV/BW/BY /B4µµ /D5/D5 /B5 /B4/CX/D7/D3/D7/CX/D2/CV/D0/CT/D8/B5/BF/BI/BT/BU/BX /BL/BJ /CC /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 µ /B7µ−/D1/CP/D7/D7 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /D4/D4→µ /B7µ−/CG/CP /D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscriptν/lscriptν /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscriptν/lscriptν /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscriptν/lscriptν /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4/lscriptν/lscriptν /B5/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF. /BD/BC> /BF. /BD/BC> /BF. /BD/BC> /BF. /BD/BC/BL/BC /BF/BJ/C2/C7/BW/C1/BW/C1/C7 /BK/BI /CB/C8/BX/BV /A3±/C4/CA /B4νµν/CTµ /CT /B5 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF. /BK /BF/BK/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /CA/CE/CD/BX /A3 /B7/C4/C4 /B4τντ /CTν/CT /B5 > /BK. /BD /BF/BK/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /CA/CE/CD/BX /A3−/C4/C4 /B4τντ /CTν/CT /B5 > /BG. /BD /BF/BL/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /CA/CE/CD/BX /A3 /B7/C4/C4 /B4τντµνµ /B5 > /BI. /BH /BF/BL/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /CA/CE/CD/BX /A3−/C4/C4 /B4τντµνµ /B5/BF/BJ/C2/C7/BW/C1/BW/C1/C7 /BK/BI /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 µ /B7→ νµ /CT /B7ν/CT /BA /BV/CW/CX/D6/CP/D0/CX/D8 /DD /CX/D2/DA/CP /D6/CX/CP/D2/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /C4 /BP/B4 /CV /BE/BB/A3 /BE/B5 /bracketleftbig η/C4/C4 /B4 νµ /C4γαµ/C4 /B5/B4 /CT/C4γαν/CT/C4 /B5/B7ηLR /B4 νµ /C4γαν/CT/C4 /B4 /CT/CAγαµ/CA /B5/bracketrightbig/DB/CX/D8/CW /CV /BE/BB/BGπ /BP /BD /CP/D2/CS/B4η/C4/C4 /B8η/C4/CA /B5 /BP /B4/BC/B8 ± /BD/B5 /CP /D6/CT /D8/CP/CZ /CT/D2/BA /C6/D3 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/A3±/C4/C4 /DB/CX/D8/CW /B4 η/C4/C4 /B8η/C4/CA /B5/BP/B4± /BD/B8/BC/B5/BA/BY /D3 /D6 /D1/D3 /D6/CT /CV/CT/D2/CT/D6/CP/D0 /CR/D3/D2/D7/D8/D6/CP/CX/D2/D8/D7 /DB/CX/D8/CW /D6/CX/CV/CW/D8/B9/CW/CP/D2/CS/CT/CS /D2/CT/D9/D8/D6/CX/D2/D3/D7 /CP/D2/CS /CR/CW/CX/D6/CP/D0/CX/D8 /DD /D2/D3/D2/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV/CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /D7/CT/CT /D8/CW/CT/CX/D6 /D8/CT/DC/D8/BA/BF/BK/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /A0/B4 τ→ /CTνν /B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT /AD/CP/DA/D3 /D6/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CR/D3/D2/D8/CP/CR/D8 /CX/D2/B9/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /A3/B4 τντ /CTν/CT /B5/lessmuch /A3/B4µνµ /CTν/CT /B5/BA/BF/BL/BW/C1/BT/CI/BV/CA/CD/CI /BL/BG /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /A0/B4τ→µνν /B5 /CP/D2/CS /CP/D7/D7/D9/D1/CT /AD/CP/DA/D3 /D6/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CR/D3/D2/D8/CP/CR/D8/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /DB/CX/D8/CW /A3/B4 τντµνµ /B5/lessmuch /A3/B4µνµ /CTν/CT /B5/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CTν /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CTν /D5/D5 /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CTν /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /CTν /D5/D5 /B5/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 > /BE. /BK/BD> /BE. /BK/BD> /BE. /BK/BD> /BE. /BK/BD/BL/BH /BG/BC/BT/BY/BY /C7/C4/BW/BX/CA /BC/BD /C1 /BV/BW/BY /BD/BE/BI/BK /BD/BE/BI/BK/BD/BE/BI/BK /BD/BE/BI/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX /D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /BG/BC/BT/BY/BY /C7/C4/BW/BX/CA /BC/BC /C1 /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6/CP /D7 /CR /CP /D0 /CP /D6 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /D5/CA /D5/C4 ν /CT/C4 /BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /D5/D5/D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /D5/D5/D5/D5 /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /D5/D5/D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4 /D5/D5/D5/D5 /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /DB/CX/D8/CW /CR/D3/D0/D3 /D6/B9/D7/CX/D2/CV/D0/CT/D8 /CX/D7/D3/D7/CR/CP/D0/CP /D6 /CT/DC/CR/CW/CP/D2/CV/CT/D7 /CP/D1/D3/D2/CV /D9/C4 /B3/D7 /CP/D2/CS /CS/C4 /B3/D7 /D3/D2/D0/DD /B8/D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/BA /CB/CT/CT /BX/C1/BV/C0/CC/BX/C6 /BK/BG /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE. /BJ> /BE. /BJ> /BE. /BJ> /BE. /BJ/BL/BH /BG/BD/BT/BU/BU/C7/CC/CC /BL/BL /BV /BW/BC /D4 /D4→ /CS/CX/CY/CT/D8 /D1/CP/D7/D7/BA /A3 /B7/C4/C4 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE. /BC /BL/BH /BG/BE/BT/BU/BU/C7/CC/CC /BC/BC /BX /BW/BC /C0/CC /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/BN /A3 /B7/C4/C4 > /BE. /BD /BL/BH /BG/BF/BT/BU/BU/C7/CC/CC /BL/BK /BZ /BW/BC /D4 /D4→ /CS/CX/CY/CT/D8 /CP/D2/CV/D0/BA /A3 /B7/C4/C4/BG/BG/BU/BX/CA/CC/CA/BT/C5 /BL/BK /CA/CE/CD/BX /D4 /D4→ /CS/CX/CY/CT/D8 /D1/CP/D7/D7/BG/BD/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /CX/D2/CR/D0/D9/D7/CX/DA/CT /CS/CX/CY/CT/D8 /D1/CP/D7/D7 /D7/D4 /CT/CR/D8/D6/D9/D1 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA/BT/BU/BU/C7/CC/CC /BL/BL /BV /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /A3−/C4/C4> /BE. /BG/CC /CT/CE/BA /BT/D0/D0 /D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /CR/D3/D1/D4 /D3/D7/CX/D8/CT/BA/BG/BE/CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CU/D3 /D6 /BT/BU/BU/C7/CC/CC /BC/BC /BX /CX/D7 /CU/D6/D3/D1 /C0/CC /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD/BA/BK/CC /CT/CE/BA /BV/CC/BX/C9/BG/C5 /C8/BW/BY /CP/D2/CS µ /BP /BX /D1/CP/DC/CC /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS/BA /BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /CS/CX/AB/CT/D6/CT/D2/D8 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/B8/D7/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /BE /CP/D2/CS /BF/BA /BT/D0/D0 /D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /CR/D3/D1/D4 /D3/D7/CX/D8/CT/BA/BG/BF/BT/BU/BU/C7/CC/CC /BL/BK /BZ /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /CS/CX/CY/CT/D8 /CP/D2/CV/D9/D0/CP /D6 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA/BT/D0/D0 /D5/D9/CP /D6/CZ/D7 /CP /D6/CT /CP/D7/D7/D9/D1/CT/CS /CR/D3/D1/D4 /D3/D7/CX/D8/CT/BA/BG/BG/BU/BX/CA/CC/CA/BT/C5 /BL/BK /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D7/CR/CP/D0/CT /D3/CU /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8 /CP/DC/CX/CP/D0/B9/DA/CT/CR/D8/D3 /D6/AD /CP /DA /D3 /D6/B9/D9/D2/CX/DA/CT/D6/D7/CP/D0 /CR/D3/D2/D8/CP/CR/D8/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/BT /BK> /BE. /BD/CC /CT/CE/BA /CC/CW/CT/DD /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /A3/CE /BK> /BE. /BG/CC /CT/CE /D3/D2 /CP /CR/D3/D0/D3 /D6/B9/D3 /CR/D8/CT/D8/AD/CP/DA/D3 /D6/B9/D9/D2/CX/DA/CT/D6/D7/CP/D0 /DA/CT/CR/D8/D3 /D6/CX/CP/D0 /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4νν /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4νν /D5/D5 /B5/CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4νν /D5/D5 /B5 /CB/BV/BT/C4/BX /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D2/D8/CP/CR/D8 /C1/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BM /A3/B4νν /D5/D5 /B5/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/A3±/C4/C4 /D3/D2/D0/DD /BA/BY /D3 /D6 /D3/D8/CW/CT/D6 /CR/CP/D7/CT/D7/B8 /D7/CT/CT /CT/CP/CR/CW /D6/CT/CU/CT/D6/CT/D2/CR/CT/BA/A3 /B7 LL /B4 /CC /CT/CE /B5 /A3− LL /B4 /CC /CT/CE /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BH. /BC> /BH. /BC> /BH. /BC> /BH. /BC > /BH. /BG> /BH. /BG> /BH. /BG> /BH. /BG/BL/BH /BG/BH/C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BK /BV/BV/BY/CA ν /C6 /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV/BG/BH/C5/BV/BY /BT/CA/C4/BT/C6/BW /BL/BK /CP/D7/D7/D9/D1/CT/CS /CP /AD/CP/DA/D3 /D6 /D9/D2/CX/DA/CT/D6/D7/CP/D0 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/BA /C6/CT/D9/D8/D6/CX/D2/D3/D7 /DB /CT/D6/CT /D1/D3/D7/D8/D0/DD /D3/CU /D1/D9/D3/D2/D8 /DD/D4 /CT/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5/C5/D3/D7/D8 /CT /B7/CT−/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP/D7/D7/D9/D1/CT /D3/D2/CT/B9/D4/CW/D3/D8/D3/D2 /D3 /D6 /CI /CT/DC/CR/CW/CP/D2/CV/CT/BA /CC/CW/CT /D0/CX/D1/CX/D8/D7/CU/D6/D3/D1 /D7/D3/D1/CT /CT /B7/CT−/CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /DB/CW/CX/CR/CW /CS/CT/D4 /CT/D2/CS /D3/D2 λ /CW/CP/DA/CT /CP/D7/D7/D9/D1/CT/CS /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/CR/D3/D9/D4/D0/CX/D2/CV/D7 /DB/CW/CX/CR/CW /CP /D6/CT /CR/CW/CX/D6/CP/D0/CX/D8 /DD /DA/CX/D3/D0/CP/D8/CX/D2/CV /B4 η/C4 /BPη/CA /B5/BA /C0/D3 /DB /CT/DA/CT/D6 /D8/CW/CT/DD /CR/CP/D2 /CQ /CT/CX/D2/D8/CT/D6/D4 /D6/CT/D8/CT/CS /CP/D7 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CR/CW/CX/D6/CP/D0/CX/D8 /DD/B9/CR/D3/D2/D7/CT/D6/DA/CX/D2/CV /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CP/CU/D8/CT/D6 /D1/D9/D0/D8/CX/D4/D0/DD/CX/D2/CV/D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV /DA/CP/D0/D9/CT λ /CQ /DD√ /BE/BN /D7/CT/CT /C6/D3/D8/CT/BA/BX/DC/CR/CX/D8/CT/CS /D0/CT/D4/D8/D3/D2/D7 /CW/CP/DA/CT /D8/CW/CT /D7/CP/D1/CT /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7 /CP/D7 /D3/D8/CW/CT/D6 /D3 /D6/D8/CW/D3/D0/CT/D4/D8/D3/D2/D7/BA/CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6/D3 /D6/D8/CW/D3/D0/CT/D4/D8/D3/D2/D7 /CX/D2 /D8/CW/CT /CK/CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C0/CT/CP/DA/DD /C4/CT/D4/D8/D3/D2/D7Ꜽ/D7/CT/CR/D8/CX/D3/D2/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /CT /B4 /CT∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /CT /B4 /CT∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /CT∗ /B7/CT∗−/CP/D2/CS /D8/CW/D9/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /B4/CT/D0/CT/CR/B9/D8/D6/D3 /DB /CT/CP/CZ/B5 /CR/CW/CP /D6/CV/CT /D3/CU /CT∗/BA /BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CT/AB/CT/CR/D8/D7 /CP /D6/CT /CX/CV/D2/D3 /D6/CT/CS /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /BY /D3 /D6 /D8/CW/CT /CR/CP/D7/CT/D3/CU /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD /B8 /D8/CW/CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D3/CU /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BA /C8 /D3/D7/D7/CX/B9/CQ/D0/CT /D8 /CR/CW/CP/D2/D2/CT/D0 /CR/D3/D2/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CU/D6/D3/D1 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /D2/CT/CV/D0/CT/CR/D8/CT/CS/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7/CP/D7/D7/D9/D1/CT /CP /CS/D3/D1/CX/D2/CP/D2/D8 /CT∗→ /CTγ /CS/CT/CR/CP /DD /CT/DC/CR/CT/D4/D8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /A0/B4 /CI /B5/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D4 /D6/CX/D3 /D6 /D8/D3 /BD/BL/BK/BJ/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE/BL/BH /BG/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC/BE. /BK /BL/BH /BG/BJ/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BD/BC/BC. /BC /BL/BH /BG/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BD. /BF /BL/BH /BG/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BG. /BE /BL/BH /BH/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BC. /BJ /BL/BH /BH/BD/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT > /BK/BH. /BC /BL/BH /BH/BE/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BH/BF/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→ /CT∗/CT∗ > /BJ/BL. /BI /BL/BH /BH/BG, /BH/BH/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→ /CT∗/CT∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BJ/BJ. /BL /BL/BH /BH/BG, /BH/BI/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→ /CT∗/CT∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT > /BJ/BL. /BJ /BL/BH /BH/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /C4/BF /CT /B7/CT−→ /CT∗/CT∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BG/BI/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BG/BJ/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/C0/BT/CA/BW /BC/BF /BU /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1/CT∗> /BL/BI. /BI /BZ/CT/CE/BA/BG/BK/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1/CT∗> /BL/BF. /BG /BZ/CT/CE/BA/BG/BL/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4 /CT∗→ν /CF /B5/BM /D1/CT∗> /BK/BI. /BC /BZ/CT/CE/BA/BH/BC/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4 /CT∗→ν /CF /B5/BM /D1/CT∗> /BL/BE. /BI /BZ/CT/CE/BA/BH/BD/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/CA/BX/CD /BL/BL /C7 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/CU/D3 /D6 /CU /BP− /CU/prime/B4 /CT∗→ν /CF /B5/BM /D1/CT∗> /BK/BD. /BF/BZ/CT /CE /BA /BH/BE/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1/CT∗→ν /CF /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BM /D1/CT∗> /BK/BD. /BF /BZ/CT/CE/BA/BH/BF/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D4/D0/CP/D2/CT/BA/BH/BG/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BI/BD /BZ/CT/CE/BA/BH/BH/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /CT∗→ν /CF /B8 /D1/CT∗> /BJ/BC. /BL/BZ/CT/CE/BA/BH/BI/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /CT∗→ν /CF /B8 /D1/CT∗> /BG/BG. /BI/BZ/CT/CE/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /CT∗/CT /B8 /CF→ /CT∗ν /B8/D3 /D6 /CT/D4→ /CT∗/CG /CP/D2/CS /CS/CT/D4 /CT/D2/CS /D3/D2/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV /CQ /CT/D8 /DB /CT/CT/D2 /CT /CP/D2/CS /CT∗/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /CT∗→ /CTγ /CS/CT/CR/CP /DD/CT/DC/CR/CT/D4/D8 /CP/D7 /D2/D3/D8/CT/CS/BA /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C4/BX/C8 /B8 /CD/BT/BE/B8 /CP/D2/CS /C0/BD /CP /D6/CT /CU/D3 /D6 /CR/CW/CX/D6/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/B8 /DB/CW/CT/D6/CT/CP/D7 /CP/D0/D0/D3/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D2/D3/D2/CR/CW/CX/D6/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/B8 η/C4 /BPη/CA /BP/BD /BA /C1/D2 /D1/D3/D7/D8 /D4/CP/D4 /CT/D6/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7/CT/DC/D4 /D6/CT/D7/D7/CT/CS /CX/D2 /D8/CW/CT /CU/D3 /D6/D1 /D3/CU /CP/D2 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT λ− /D1/CT∗ /D4/D0/CP/D2/CT/BA /CB/CT/CT /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0/D4/CP/D4 /CT/D6/D7/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D4 /D6/CX/D3 /D6 /D8/D3 /BD/BL/BK/BJ/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BE/BH/BH> /BE/BH/BH> /BE/BH/BH> /BE/BH/BH/BL/BH /BH/BJ/BT/BW/C4/C7/BY/BY /BC/BE /BU /C0/BD /CT/D4→ /CT∗/CG ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BE/BC/BL /BL/BH /BH/BK/BT /BV/C7/CB/CC /BT /BC/BH /BU /BV/BW/BY /D4 /D4→ /CT∗/CG > /BE/BC/BI /BL/BH /BH/BL/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→ /CT/CT∗ > /BE/BC/BK /BL/BH /BI/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ /CT/CT∗ > /BE/BE/BK /BL/BH /BI/BD/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /BW /CI/BX/CD/CB /CT/D4→ /CT∗/CG > /BE/BC/BE /BI/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→ /CT/CT∗/BI/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ /CT/CT∗/BI/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→ /CT/CT∗ > /BE/BE/BF /BL/BH /BI/BH/BT/BW/C4/C7/BY/BY /BC/BC /BX /C0/BD /CT/D4→ /CT∗/CG/BI/BI/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /CT /B7/CT−→ /CT/CT∗/D2/D3/D2/CT /BE/BC/DF /BD/BJ/BC /BL/BH /BI/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BK /CC /C4/BF /CTγ→ /CT∗→ /CTγ/BI/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→ /CT/CT∗/BI/BL/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CT /B7/CT−→ /CT/CT∗/BJ/BC, /BJ/BD/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→ /CT/CT∗/BJ/BC, /BJ/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /C4/BF /CT /B7/CT−→ /CT/CT∗/BJ/BF/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /C7/C8 /BT/C4 /CT /B7/CT−→ /CT/CT∗/BJ/BG/BT/BW/C4/C7/BY/BY /BL/BJ /C0/BD /C4/CT/D4/D8/D3/D2/B9/AD/CP/DA/D3 /D6 /DA/CX/D3/D0/CP/D8/CX/D3/D2/D2/D3/D2/CT /BF/BC/DF /BE/BC/BC /BL/BH /BJ/BH/BU/CA/BX/C1/CC/CF/BX/BZ /BL/BJ /BV /CI/BX/CD/CB /CT/D4→ /CT∗/CG/BH/BJ/BT/BW/C4/C7/BY/BY /BC/BE /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /CT∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CT∗→ /CTγ /B8/CT/CI /B8ν /CF /BA /CU /BP /CU/prime/BP/A3 /BB /D1/CT∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /D8/CW/CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BH/BK/BT /BV/C7/CB/CC /BT/BC /BH /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /CT∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CT∗→ /CTγ /BA/CU /BP /CU/prime/BP/A3 /BB /D1/CT∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /D8/CW/CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA/BF /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8/CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BH/BL/BT /BV/C0/BT/CA/BW /BC/BF /BU /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BI/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/BP/A3 /BB /D1/CT∗/CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG/CR /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV/D4/D0/CP/D2/CT/BA/BI/BD/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /CT∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /CT∗→/CTγ /B8 /CT/CI /B8ν /CF /BA /CU /BP /CU/prime/BP/A3 /BB /D1/CT∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /D8/CW/CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH/CP /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BI/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/BP/A3/BB /D1/CT∗ /CX/D7/CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6/D8 /CW /CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BI/BF/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BJ /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BI/BG/BT 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/D0/CX/D1/CX/D8 /CP/D2/CS /D0/CX/D7/D8 /CX/D8 /CX/D2 /D8/CW/CT /CB/D9/D1/D1/CP /D6/DD/CC /CP/CQ/D0/CT/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D4 /D6/CX/D3 /D6 /D8/D3 /BD/BL/BK/BJ/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BF/BD/BC> /BF/BD/BC> /BF/BD/BC> /BF/BD/BC/BL/BH /BT /BV/C0/BT/CA/BW /BC/BE /BW /C4/BF√ /D7 /BP /BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BF/BH/BI /BL/BH /BJ/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C6 /BW/C4/C8/C0√ s /BP /BD/BI/BD/DF /BE/BC/BK /BZ/CT/CE > /BF/BD/BD /BL/BH /BT/BU/CA/BX/CD /BC/BC /BT /BW/C4/C8/C0√ /D7 /BP /BD/BK/BL/DF /BE/BC/BE /BZ/CT/CE > /BE/BK/BF /BL/BH /BJ/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BZ /C4/BF√ /D7 /BP /BD/BK/BF/DF /BD/BK/BL /BZ/CT/CE > /BF/BC/BI /BL/BH /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C8 /C7/C8 /BT/C4√ /D7 /BP /BD/BK/BL /BZ/CT/CE > /BE/BF/BD /BL/BH /BT/BU/CA/BX/CD /BL/BK /C2 /BW/C4/C8/C0√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE > /BD/BL/BG /BL/BH /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C7/C8 /BT/C4√ /D7 /BP /BD/BF/BC/DF /BD/BJ/BE /BZ/CT/CE > /BE/BE/BJ /BL/BH /BT /BV/C3/BX/CA/BA/BA/B8/C3/BA/BA/BA /BL/BK /BU /C7/C8 /BT/C4√ /D7 /BP /BD/BK/BF /BZ/CT/CE > /BE/BH/BC /BL/BH /BU/BT/CA/BT /CC/BX /BL/BK /C2 /BT/C4/BX/C8√ /D7 /BP /BD/BK/BF /BZ/CT/CE > /BD/BI/BC /BL/BH /BJ/BK/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8/BJ/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BG /C6 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /CT/DC/CR/CX/D8/CT/CS /CT/D0/CT/CR/D8/D6/D3/D2 /D1/CP/D7/D7 /DB/CX/D8/CW /CT/CT∗/CR/CW/CX/D6/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/B8/D1/CT∗> /BE/BL/BH /BZ/CT/CE /CP/D8 /BL/BH/B1 /BV/C4/BA/BJ/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BZ /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CT∗/DB/CX/D8/CW /CR/CW/CX/D6/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/B8 /D1/CT∗> /BE/BD/BF /BZ/CT/CE/BA/BJ/BK/BU/BT/CA/BT /CC/BX /BL/BK /CD /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2 /CP/D8√ /D7 /BP /C5/CI /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5/C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /CT /B4 /CT∗/B5/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D1/CP/CZ /CT /D9/D7/CT /D3/CU /D0/D3 /D3/D4 /CT/AB/CT/CR/D8/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV /CT∗/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D7/D9/CQ/CY/CT/CR/D8 /D8/D3 /D8/CW/CT/D3/B9/D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BJ/BL/BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BL /BV/C0/CA/C5 νµ /CT→ νµ /CT /CP/D2/CS νµ /CT→νµ /CT/BK/BC/BZ/CA/C1/BY /C7/C4/CB /BK/BI /CC/C0/BX/C7 νµ /CT→νµ /CT/BK/BD/CA/BX/C6/BT/CA/BW /BK/BE /CC/C0/BX/C7 /CV− /BE /D3/CU /CT/D0/CT/CR/D8/D6/D3/D2/BJ/BL/BW/C7/CA/BX/C6/BU/C7/CB/BV/C0 /BK/BL /D3/CQ/D8/CP/CX/D2 /D8/CW/CT /D0/CX/D1/CX/D8 λ /BE γ /A3 /BE/CR/D9/D8 /BB /D1 /BE/CT∗< /BE. /BI /B4/BL/BH/B1 /BV/C4/B5/B8 /DB/CW/CT/D6/CT /A3/CR/D9/D8 /CX/D7 /D8/CW/CT/CR/D9/D8/D3/AB /D7/CR/CP/D0/CT/B8 /CQ/CP/D7/CT/CS /D3/D2 /D8/CW/CT /D3/D2/CT/B9/D0/D3 /D3/D4 /CR/CP/D0/CR/D9/D0/CP/D8/CX/D3/D2 /CQ /DD /BZ/CA/C1/BY /C7/C4/CB /BK/BI/BA /C1/CU /D3/D2/CT /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CP/D8 /A3/CR/D9/D8/BP/BD/CC /CT/CE /CP/D2/CS λγ /BP /BD/B8 /D3/D2/CT /D3/CQ/D8/CP/CX/D2/D7 /D1/CT∗> /BI/BE/BC /BZ/CT/CE/BA /C0/D3 /DB /CT/DA/CT/D6/B8 /D3/D2/CT /CV/CT/D2/CT/D6/CP/D0/D0/DD /CT/DC/D4 /CT/CR/D8/D7 λγ≈ /D1/CT∗ /BB/A3/CR/D9/D8 /CX/D2 /CR/D3/D1/D4 /D3/D7/CX/D8/CT /D1/D3 /CS/CT/D0/D7/BA/BK/BC/BZ/CA/C1/BY /C7/C4/CB /BK/BI /D9/D7/CT/D7 νµ /CT→νµ /CT /CP/D2/CS νµ /CT→ νµ /CT /CS/CP/D8/CP /CU/D6/D3/D1 /BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2 /D8/D3/CS/CT/D6/CX/DA/CT /D1/CP/D7/D7 /D0/CX/D1/CX/D8/D7 /DB/CW/CX/CR/CW /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/CW/CT /D7/CR/CP/D0/CT /D3/CU /CR/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/BA/BK/BD/CA/BX/C6/BT/CA/BW /BK/BE /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CV− /BE /CS/CP/D8/CP /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/CP/D7/D7 /CP/D2/CS /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /CT∗/CP/D2/CSµ∗/BA /CB/CT/CT/AC/CV/D9/D6/CT/D7 /BE /CP/D2/CS /BF /D3/CU /D8/CW/CT /D4/CP/D4 /CT/D6/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS µ /B4µ∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS µ /B4µ∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→µ∗ /B7µ∗−/CP/D2/CS /D8/CW/D9/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /B4/CT/D0/CT/CR/B9/D8/D6/D3 /DB /CT/CP/CZ/B5 /CR/CW/CP /D6/CV/CT /D3/CU µ∗/BA /BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CT/AB/CT/CR/D8/D7 /CP /D6/CT /CX/CV/D2/D3 /D6/CT/CS /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /BY /D3 /D6/D8 /CW /CT /CR /CP /D7 /CT/D3 /CU/D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD /B8 /D8/CW/CT µ∗/CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D3/CU /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7/CP/D7/D7/D9/D1/CT /CP /CS/D3/D1/CX/D2/CP/D2/D8 µ∗→µγ /CS/CT/CR/CP /DD /CT/DC/CR/CT/D4/D8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /A0/B4 /CI /B5/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D4 /D6/CX/D3 /D6 /D8/D3 /BD/BL/BK/BJ/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE/BL/BH /BK/BE/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /C7/C8 /BT/C4 /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC/BE. /BK /BL/BH /BK/BF/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BD/BC/BC. /BE /BL/BH /BK/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BD. /BF /BL/BH /BK/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BG. /BE /BL/BH /BK/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BC. /BJ /BL/BH /BK/BJ/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT > /BK/BH. /BF /BL/BH /BK/BK/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BK/BL/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→µ∗µ∗ > /BJ/BL. /BI /BL/BH /BL/BC, /BL/BD/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→µ∗µ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BJ/BK. /BG /BL/BH /BL/BC, /BL/BE/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→µ∗µ∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT > /BJ/BL. /BL /BL/BH /BL/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /C4/BF /CT /B7/CT−→µ∗µ∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BK/BE/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BK/BF/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/C0/BT/CA/BW /BC/BF /BU /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1µ∗> /BL/BI. /BI /BZ/CT/CE/BA/BK/BG/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1µ∗> /BL/BF. /BG /BZ/CT/CE/BA/BK/BH/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4µ∗→ν /CF /B5/BM /D1µ∗> /BK/BI. /BC /BZ/CT/CE/BA/BK/BI/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4µ∗→ν /CF /B5/BM /D1µ∗> /BL/BE. /BI/BZ/CT /CE /BA /BK/BJ/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/CA/BX/CD /BL/BL /C7 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/CU/D3 /D6 /CU /BP− /CU/prime/B4µ∗→ν /CF /B5/BM /D1µ∗> /BK/BD. /BF/BZ/CT /CE /BA/BK/BK/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 µ∗→ν /CF /CS/CT/CR/CP /DD/D1 /D3 /CS /CT /BM /D1µ∗> /BK/BD. /BF /BZ/CT/CE/BA/BK/BL/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D4/D0/CP/D2/CT/BA/BL/BC/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BI/BD 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/BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BC/BC/BT/BU/CA/BX/CD /BL/BL /C7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BG /CP/D2/CS /BH /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BC/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BC/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CIµµ∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5/C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5 /C1/D2/CS/CX/D6/CT/CR/D8 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS µ /B4µ∗/B5/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D1/CP/CZ /CT /D9/D7/CT /D3/CU /D0/D3 /D3/D4 /CT/AB/CT/CR/D8/D7 /CX/D2/DA/D3/D0/DA/CX/D2/CV µ∗/CP/D2/CS /CP /D6/CT /D8/CW/CT/D6/CT/CU/D3 /D6/CT /D7/D9/CQ/CY/CT/CR/D8 /D8/D3 /D8/CW/CT/D3/B9/D6/CT/D8/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8 /DD /BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BF/CA/BX/C6/BT/CA/BW /BK/BE /CC/C0/BX/C7 /CV− /BE/D3 /CU /D1 /D9 /D3 /D2/BD/BC/BF/CA/BX/C6/BT/CA/BW /BK/BE /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CV− /BE /CS/CP/D8/CP /D0/CX/D1/CX/D8/D7 /D3/D2 /D1/CP/D7/D7 /CP/D2/CS /CR/D3/D9/D4/D0/CX/D2/CV/D7 /D3/CU /CT∗/CP/D2/CSµ∗/BA /CB/CT/CT/AC/CV/D9/D6/CT/D7 /BE /CP/D2/CS /BF /D3/CU /D8/CW/CT /D4/CP/D4 /CT/D6/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→τ∗ /B7τ∗−/CP/D2/CS /D8/CW/D9/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /B4/CT/D0/CT/CR/B9/D8/D6/D3 /DB /CT/CP/CZ/B5 /CR/CW/CP /D6/CV/CT /D3/CU τ∗/BA /BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CT/AB/CT/CR/D8/D7 /CP /D6/CT /CX/CV/D2/D3 /D6/CT/CS /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /BY /D3 /D6 /D8/CW/CT /CR/CP/D7/CT /D3/CU/D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CI /CS/CT/CR/CP /DD /B8 /D8/CW/CT τ∗/CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CQ /CT /D3/CU /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7/CP/D7/D7/D9/D1/CT /CP /CS/D3/D1/CX/D2/CP/D2/D8 τ∗→τγ /CS/CT/CR/CP /DD /CT/DC/CR/CT/D4/D8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /A0/B4 /CI /B5/BA/BY /D3 /D6 /D0/CX/D1/CX/D8/D7 /D4 /D6/CX/D3 /D6 /D8/D3 /BD/BL/BK/BJ/B8 /D7/CT/CT /D3/D9/D6 /BD/BL/BL/BE /CT/CS/CX/D8/CX/D3/D2 /B4/C8/CW/DD/D7/CX/CR/CP/D0 /CA/CT/DA/CX/CT/DB /BW/BG/BH /BW/BG/BH/BW/BG/BH /BW/BG/BH/CB/BD /B4/BD/BL/BL/BE/B5/B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE > /BD/BC/BF. /BE/BL/BH /BD/BC/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /C7/C8 /BT/C4 /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT /BD/BE/BJ/BC /BD/BE/BJ/BC/BD/BE/BJ/BC /BD/BE/BJ/BC/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BC/BE. /BK /BL/BH /BD/BC/BH/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BL. /BK /BL/BH /BD/BC/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BD. /BE /BL/BH /BD/BC/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BG. /BE /BL/BH /BD/BC/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BK/BL. /BJ /BL/BH /BD/BC/BL/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT > /BK/BG. /BI /BL/BH /BD/BD/BC/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BD/BD/BD/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→τ∗τ∗ > /BJ/BL. /BG /BL/BH /BD/BD/BE, /BD/BD/BF/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→τ∗τ∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BJ/BJ. /BG /BL/BH /BD/BD/BE, /BD/BD/BG/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→τ∗τ∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT > /BJ/BL. /BF /BL/BH /BD/BD/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /C4/BF /CT /B7/CT−→τ∗τ∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BD/BC/BG/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BD/BC/BH/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/C0/BT/CA/BW /BC/BF /BU /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1τ∗> /BL/BI. /BI /BZ/CT/CE/BA/BD/BC/BI/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1τ∗> /BL/BF. /BG /BZ/CT/CE/BA/BD/BC/BJ/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4τ∗→ν /CF /B5/BM /D1τ∗> /BK/BI. /BC/BZ/CT /CE /BA/BD/BC/BK/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/B4τ∗→ν /CF /B5/BM /D1τ∗> /BL/BE. /BI /BZ/CT/CE/BA/BD/BC/BL/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/CA/BX/CD /BL/BL /C7 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/CU/D3 /D6 /CU /BP− /CU/prime/B4τ∗→ν /CF /B5/BM /D1τ∗> /BK/BD. /BF /BZ/CT/CE/BA/BD/BD/BC/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 τ∗→ν /CF /CS/CT/CR/CP /DD /D1/D3 /CS/CT/BM /D1τ∗> /BK/BD. /BF/BZ/CT /CE /BA/BD/BD/BD/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D4/D0/CP/D2/CT/BA/BD/BD/BE/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BI/BD /BZ/CT/CE/BA/BD/BD/BF/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT τ∗→ν /CF /B8 /D1τ∗> /BJ/BC. /BL/BZ/CT/CE/BA/BD/BD/BG/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT τ∗→ν /CF /B8 /D1τ∗> /BG/BG. /BI/BZ/CT/CE/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS τ /B4τ∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS τ /B4τ∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS τ /B4τ∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→τ∗τ /CP/D2/CS /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV/CQ/CT /D8 /DB /CT/CT/D2τ /CP/D2/CSτ∗/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT τ∗→τγ /CS/CT/CR/CP /DD /BA /C4/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /C4/BX/C8 /CP /D6/CT /CU/D3 /D6 /CR/CW/CX/D6/CP/D0/CR/D3/D9/D4/D0/CX/D2/CV/B8 /DB/CW/CT/D6/CT/CP/D7 /CP/D0/D0 /D3/D8/CW/CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /D2/D3/D2/CR/CW/CX/D6/CP/D0 /CR/D3/D9/D4/D0/CX/D2/CV/B8 η/C4 /BPη/CA /BP/BD /BA /C1/D2 /D1/D3/D7/D8/D4/CP/D4 /CT/D6/D7/B8 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CT/DC/D4 /D6/CT/D7/D7/CT/CS /CX/D2 /D8/CW/CT /CU/D3 /D6/D1 /D3/CU /CP/D2 /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D8/CW/CT λ− /D1τ∗ /D4/D0/CP/D2/CT/BA/CB/CT/CT /D8/CW/CT /D3 /D6/CX/CV/CX/D2/CP/D0 /D4/CP/D4 /CT/D6/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BK/BH> /BD/BK/BH> /BD/BK/BH> /BD/BK/BH/BL/BH /BD/BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /C7/C8 /BT/C4 /CT /B7/CT−→ττ∗ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD/BK/BC /BL/BH /BD/BD/BI/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→ττ∗ > /BD/BJ/BF /BL/BH /BD/BD/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→ττ∗/BD/BD/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ττ∗/BD/BD/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→ττ∗/BD/BE/BC/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /CT /B7/CT−→ττ∗/BD/BE/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→ττ∗/BD/BE/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→ττ∗/BD/BD/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BE /BZ /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/BP/A3 /BB /D1τ∗/CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6τ∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG/CR /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV/D4/D0/CP/D2/CT/BA/BD/BD/BI/BT /BV/C0/BT/CA/BW /BC/BF /BU /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP /CU/prime/BP/A3 /BB /D1τ∗/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BD/BJ/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/BP/A3/BB /D1τ∗ /CX/D7/CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6/D8 /CW /CTτ∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BD/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BJ /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BD/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BE/BC/BT/BU/CA/BX/CD /BL/BL /C7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BG /CP/D2/CS /BH /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BE/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BE/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CIττ∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BE /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /C6/CT/D9/D8/D6/CX/D2/D3 /B4 ν∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /C6/CT/D9/D8/D6/CX/D2/D3 /B4 ν∗/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /C6/CT/D9/D8/D6/CX/D2/D3 /B4 ν∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /C6/CT/D9/D8/D6/CX/D2/D3 /B4 ν∗/B5/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS ν /B4ν∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS ν /B4ν∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ν∗ν∗/CP/D2/CS /D8/CW/D9/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /B4/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/B5/CR/CW/CP /D6/CV/CT /D3/CU ν∗/BA/BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/CT /AB /CT /CR /D8 /D7 /CP /D6/CT /CX/CV/D2/D3 /D6/CT/CS /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /CC/CW/CT ν∗/CR/D3/D9/D4/D0/CX/D2/CV /CX/D7 /CP/D7/D7/D9/D1/CT/CS/D8/D3 /CQ /CT /D3/CU /D7/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT /D9/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/BA /BT/D0/D0 /D0/CX/D1/CX/D8/D7 /CP/D7/D7/D9/D1/CT /CP /CS/D3/D1/CX/D2/CP/D2/D8 ν∗→ νγ /CS/CT/CR/CP /DD /CT/DC/CR/CT/D4/D8 /D8/CW/CT /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /A0/B4 /CI /B5/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BC/BE. /BI > /BD/BC/BE. /BI > /BD/BC/BE. /BI > /BD/BC/BE. /BI/BL/BH /BD/BE/BF/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BE/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C6 /C7/C8 /BT/C4 > /BL/BL. /BG /BL/BH /BD/BE/BH/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BL/BD. /BE /BL/BH /BD/BE/BI/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BD/BE/BJ/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BW /C7/C8 /BT/C4 > /BL/BG. /BD /BL/BH /BD/BE/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BD/BE/BL/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /C7/C8 /BT/C4 > /BL/BC. /BC /BL/BH /BD/BF/BC/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT > /BK/BG. /BL /BL/BH /BD/BF/BD/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT/BD/BF/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→ν∗ν∗ > /BJ/BJ. /BI /BL/BH /BD/BF/BF, /BD/BF/BG/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→ν∗ν∗/C0/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8/D8 /DD/D4 /CT > /BI/BG. /BG /BL/BH /BD/BF/BF, /BD/BF/BH/BT/BU/CA/BX/CD /BL/BJ /BU /BW/C4/C8/C0 /CT /B7/CT−→ν∗ν∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT > /BJ/BD. /BE /BL/BH /BD/BF/BF, /BD/BF/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /C4/BF /CT /B7/CT−→ν∗ν∗/CB/CT/D5/D9/CT/D2/D8/CX/CP/D0 /D8 /DD/D4 /CT/BD/BE/BF/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CU /BP− /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/C0/BT/CA/BW /BC/BF /BU /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP /CU/prime/BM /D1ν∗/CT> /BD/BC/BD. /BJ /BZ/CT/CE/B8 /D1ν∗ µ> /BD/BC/BD. /BK /BZ/CT/CE/B8 /CP/D2/CS /D1ν∗ τ> /BL/BE. /BL /BZ/CT/CE/BA/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BE/BG/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE/B8 /BT/BU/BU/C1/BX/C6/BW/C1 /BC/BG /C6 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→ν∗ν∗/B5/BU /BE/B4ν∗→νγ /B5/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA/BE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /BE/BC /D8/D3/BG/BH/CU/CQ /CU/D3 /D6 /D1ν∗> /BG/BH /BZ/CT/CE/BA/BD/BE/BH/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/BA /CU /BP /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /CP/D0/D7/D3/D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP− /CU/prime/BM /D1ν∗/CT> /BL/BL. /BD /BZ/CT/CE/B8 /D1ν∗ µ> /BL/BL. /BF /BZ/CT/CE/B8 /D1ν∗ τ> /BL/BC. /BH/BZ/CT /CE /BA/BD/BE/BI/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CU /BP− /CU/prime/B4/D4/CW/D3/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/B5 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/B9/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP /CU/prime/B4ν∗→/lscript /CF /B5/BM /D1ν∗/CT> /BL/BD. /BD/BZ/CT /CE /B8 /D1ν∗ µ> /BL/BD. /BD/BZ/CT/CE/B8 /D1ν∗ τ> /BK/BF. /BD /BZ/CT/CE/BA/BD/BE/BJ/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL /BZ/CT/CE/BA /BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BW /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→ ν∗ν∗/B5/BU/B4ν∗→νγ /B5 /BE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /BH/BC /D8/D3 /BK/BC /CU/CQ /CU/D3 /D6√ /D7 /BB/BE/BP/BL/BH /BZ/CT/CE > /D1ν∗> /BG/BH /BZ/CT/CE/BA/BD/BE/BK/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CU /BP− /CU/prime/B4/D4/CW/D3/D8/D3/D2/CX/CR /CS/CT/CR/CP /DD/B5 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT /BV/BV/C1/BT/B9/CA/CA/C1 /BC/BC /BX /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP /CU/prime/B4ν∗→/lscript /CF /B5/BM /D1ν∗/CT> /BL/BF. /BL /BZ/CT/CE/B8 /D1ν∗ µ> /BL/BG. /BC /BZ/CT/CE/B8/D1ν∗ τ> /BL/BD. /BH /BZ/CT/CE/BA/BD/BE/BL/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/B8 /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→ ν∗ν∗/B5/BU /B4ν∗→νγ /B5 /BE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BF/BA /CC/CW/CT /D0/CX/D1/CX/D8 /D6/CP/D2/CV/CT/D7 /CU/D6/D3/D1 /BC . /BC/BL/BG /D8/D3 /BC . /BD/BG /D4/CQ /CU/D3 /D6√ /D7 /BB/BE> /D1ν∗> /BG/BH /BZ/CT/CE/BA/BD/BF/BC/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CU /BP− /CU/prime/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /BT/BU/CA/BX/CD /BL/BL /C7 /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2/D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP /CU/prime/BM /D1ν/CT∗> /BK/BJ. /BF /BZ/CT/CE/B8 /D1νµ∗> /BK/BK. /BC /BZ/CT/CE/B8 /D1ντ∗> /BK/BD. /BC/BZ/CT /CE /BA/BD/BF/BD/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D6/D3/D1/CR/CW/CP /D6/CV/CT/CS /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BM /D1ν∗/CT> /BK/BG. /BD /BZ/CT/CE/B8 /D1ν∗ µ> /BK/BF. /BL /BZ/CT/CE/B8 /CP/D2/CS /D1ν∗ τ> /BJ/BL. /BG /BZ/CT/CE/BA/BD/BF/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D4/D0/CP/D2/CT/BA/BD/BF/BF/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BI/BD /BZ/CT/CE/BA/BD/BF/BG/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/B8 /D1ν∗> /BH/BI. /BG/BZ/CT /CE /BA/BD/BF/BH/BT/BU/CA/BX/CD /BL/BJ /BU /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/B8 /D1ν∗> /BG/BG. /BL/BZ/CT /CE /BA/BD/BF/BI/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BJ /BZ /CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CR/CW/CP /D6/CV/CT/CS /CR/D9/D6/D6/CT/D2/D8 /CS/CT/CR/CP /DD/D1 /D3 /CS /CT ν∗/CT→ /CT/CF /B8 /D1ν∗>/BI/BG. /BH/BZ/CT /CE /BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS ν /B4ν∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→νν∗/B8 /CI→νν∗/B8/D3 /D6 /CT/D4→ν∗/CG /CP/D2/CS /CS/CT/D4 /CT/D2/CS /D3/D2/D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /D1/CP/CV/D2/CT/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV /CQ /CT/D8 /DB /CT/CT/D2ν /BB /CT /CP/D2/CSν∗/BA /BT/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 ν∗/CS/CT/CR/CP /DD/D1 /D3 /CS /CT/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BL/BC> /BD/BL/BC> /BD/BL/BC> /BD/BL/BC/BL/BH /BD/BF/BJ/BT /BV/C0/BT/CA/BW /BC/BF /BU /C4/BF /CT /B7/CT−→νν∗ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BH/BC/DF /BD/BH/BC /BL/BH /BD/BF/BK/BT/BW/C4/C7/BY/BY /BC/BE /C0/BD /CT/D4→ν∗/CG > /BD/BH/BK /BL/BH /BD/BF/BL/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /BW /CI/BX/CD/CB /CT/D4→ν∗/CG > /BD/BJ/BD /BL/BH /BD/BG/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /C4/BF /CT /B7/CT−→νν∗/BD/BG/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /C7/C8 /BT/C4 /CT /B7/CT−→νν∗/BD/BG/BE/BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BW /C7/C8 /BT/C4/BD/BG/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /C4/BF /CT /B7/CT−→νν∗ > /BD/BD/BG /BL/BH /BD/BG/BG/BT/BW/C4/C7/BY/BY /BC/BC /BX /C0/BD /CT/D4→ν∗/CG/BD/BG/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /C7/C8 /BT/C4/BD/BG/BI/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /CT /B7/CT−→νν∗/BD/BG/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /C7/C8 /BT/C4 /CT /B7/CT−→ν∗ν∗/C0/D3/B9/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT/BD/BG/BK/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→νν∗/BD/BF/BJ/BT /BV/C0/BT/CA/BW /BC/BF /BU /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/CX/D7 /CU/D3 /D6ν∗/CT /BA /CU /BP− /CU/prime/BP/A3 /BB /D1ν∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT/D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BF/BK/BT/BW/C4/C7/BY/BY /BC/BE /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT ν∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7ν∗→νγ /B8 ν /CI /B8 /CT/CF /BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CU /BP− /CU/prime/BP/A3 /BB /D1ν∗ /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2/D4/D0/D3/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BF/BL/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT ν∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7ν∗→ νγ /B8ν /CI /B8 /CT/CF /BA /CU /BP− /CU/prime/BP/A3 /BB /D1ν∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /D8/CW/CT /CT∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE /BW/CP/D0/D7/D3 /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /CU/D3 /D6 /CU /BP /CU/prime/BP/A3 /BB /D1ν∗ /BM /D1ν∗> /BD/BF/BH /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH/CR /CP/D2/CS /BY/CX/CV/BA /BH/CS /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA /BD/BE/BJ/BD /BD/BE/BJ/BD/BD/BE/BJ/BD /BD/BE/BJ/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/C9/D9/CP /D6/CZ /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /BD/BG/BC/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BD /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6νν∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BL/BE/DF /BE/BC/BE /BZ/CT/CE/DB/CX/D8/CW /CS/CT/CR/CP /DD/D7ν∗→νγ /B8ν∗→ /CT/CF /BA /CU /BP− /CU/prime/BP/A3/BB /D1ν∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6 /D8/CW/CT ν∗/CR/D3/D9/D4/D0/CX/D2/CV/BA/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BD/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /C1 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BI/BD/DF /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BJ /CU/D3 /D6/D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BE/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL /BZ/CT/CE/BA /BT/BU/BU/C1/BX/C6/BW/C1/B8/BZ /BC/BC /BW /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→ ν∗ν∗/B5/BU/B4ν∗→νγ /B5 /BE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD/BA/BD/BG/BF/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /BX /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BG/BT/BW/C4/C7/BY/BY /BC/BC /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT ν∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7ν∗→νγ /B8 ν /CI /B8 /CT/CF /BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /CU /BP− /CU/prime/BP/A3/BB /D1ν∗ /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BC /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2/D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BH/BY /D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BF/BC/DF /BD/BK/BF /BZ/CT/CE/B8 /BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /BY /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8 /D3/D2 σ /B4 /CT /B7/CT−→ νν∗/B5/BU /B4ν∗→νγ /B5/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BK/BA/BD/BG/BI/BT/BU/CA/BX/CD /BL/BL /C7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BG /CP/D2/CS /BH /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /BV /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BJ/BC/DF /BD/BJ/BE /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BG/BK/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CIνν∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5/CU /D6 /D3 /D1 /C8 /CP/CX/D6 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /CT /B7/CT−→ /D5∗ /D5∗/CP/D2/CS /D8/CW/D9/D7 /D6/CT/D0/DD /D3/D2/D0/DD /D3/D2 /D8/CW/CT /B4/CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/B5/CR/CW/CP /D6/CV/CT /D3/CU /D8/CW/CT /D5∗/BA /BY /D3 /D6/D1 /CU/CP/CR/D8/D3 /D6 /CT/AB/CT/CR/D8/D7 /CP /D6/CT /CX/CV/D2/D3 /D6/CT/CS /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /BT/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8/D8/CW/CT /D5∗/CS/CT/CR/CP /DD/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT /CR/D3/D1/D1/CT/D2/D8/D7 /CP/D2/CS /CU/D3 /D3/D8/D2/D3/D8/CT/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BG/BH. /BI> /BG/BH. /BI> /BG/BH. /BI> /BG/BH. /BI/BL/BH /BD/BG/BL/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /C4/BF /D9 /D3 /D6 /CS /D8 /DD/D4 /CT/B8 /CI→/D5∗/D5∗ ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BH/BC/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→ /D5∗/D5∗/BD/BH/BD/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /C4/BF /CI→ /D5∗/D5∗ > /BG/BD. /BJ /BL/BH /BD/BH/BE/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BL/BE /CA/CE/CD/BX /D9 /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5 > /BG/BG. /BJ /BL/BH /BD/BH/BE/BU/BT/CA/BW /BT/BW/C1/C6/B9/BA/BA/BA /BL/BE /CA/CE/CD/BX /CS /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5 > /BG/BC. /BI /BL/BH /BD/BH/BF/BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /D9 /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5 > /BG/BG. /BE /BL/BH /BD/BH/BF/BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /CS /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5 > /BG/BH /BL/BH /BD/BH/BG/BW/BX/BV/BT/C5/C8 /BL/BE /BT/C4/BX/C8 /D9 /D3 /D6 /CS /D8 /DD/D4 /CT/B8/CI→ /D5∗/D5∗ > /BG/BH /BL/BH /BD/BH/BF/BT/BU/CA/BX/CD /BL/BD /BY /BW/C4/C8/C0 /D9 /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5 > /BG/BH /BL/BH /BD/BH/BF/BT/BU/CA/BX/CD /BL/BD /BY /BW/C4/C8/C0 /CS /B9/D8 /DD/D4 /CT/B8 /A0/B4 /CI /B5/BD/BG/BL/BT/BW/CA/C1/BT/C6/C1 /BL/BF /C5 /D0/CX/D1/CX/D8 /CX/D7 /DA/CP/D0/CX/CS /CU/D3 /D6/BU /B4 /D5∗→ /D5/CV /B5> /BC. /BE/BH /B4/BC. /BD/BJ/B5 /CU/D3 /D6 /D9/D4 /B4/CS/D3 /DB/D2/B5 /D8 /DD/D4 /CT/BA/BD/BH/BC/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D3 /D6/D1 /CU/CP/CR/D8/D3 /D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BI /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CU/D3 /D6/D1/CU/CP/CR/D8/D3 /D6 /D4/D0/CP/D2/CT/BA/BD/BH/BD/BT/BW/CA/C1/BT/C6/C1 /BL/BE /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CI→ /D5∗ /D5∗/CU/D3/D0/D0/D3 /DB /CT/CS /DB/CX/D8/CW /D5∗→ /D5γ /CS/CT/CR/CP /DD/D7 /CP/D2/CS /CV/CX/DA/CT /D8/CW/CT /D0/CX/D1/CX/D8 σ/CI· /BU/B4 /CI→ /D5∗ /D5∗/B5· /BU /BE/B4 /D5∗→ /D5γ /B5< /BE/D4 /CQ /CP/D8 /BL/BH/B1/BV/C4/BA /BT/D7/D7/D9/D1/CX/D2/CV /AC/DA/CT /AD/CP/DA/D3 /D6/D7 /D3/CU/CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D5∗/D3/CU /CW/D3/D1/D3 /CS/D3/D9/CQ/D0/CT/D8 /D8 /DD/D4 /CT/B8 /BU/B4 /D5∗→ /D5γ /B5< /BG/B1 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /D1/D5∗< /BG/BH /BZ/CT/CE/BA/BD/BH/BE/BU/BT/CA/BW /BT/BW/C1/C6/B9/C7/CC/CF/C1/C6/C7 /CF/CB/C3/BT /BL/BE /D0/CX/D1/CX/D8 /CQ/CP/D7/CT/CS /D3/D2 /A1/A0/B4 /CI /B5< /BF/BI /C5/CT/CE/BA/BD/BH/BF/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU /CS/CT/CR/CP /DD /D1/D3 /CS/CT/D7/BA/BD/BH/BG/C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/BU /B4 /D5∗→ /D5/CV /B5/B7/BU/B4 /D5∗→ /D5γ /B5/BP/BD/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BX /DC /CR /CX /D8 /CT /CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /BX/DC/CR/CX/D8/CT/CS /D5 /B4 /D5∗/B5 /CU/D6/D3/D1 /CB/CX/D2/CV/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D6/D3/D1 /CT /B7/CT−→ /D5∗ /D5 /D3 /D6 /D4 /D4→ /D5∗/CG /CP/D2/CS /CS/CT/D4 /CT/D2/CS /D3/D2 /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2/D1/CP/CV/D2/CT/D8/CX/CR /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D5 /CP/D2/CS /D5∗/BA /BT/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/CQ /D3/D9/D8 /D5∗/CS/CT/CR/CP /DD/D1 /D3 /CS /CT /CP /D6/CT /CV/CX/DA/CT/D2/CX/D2 /D8/CW/CT /CU/D3 /D3/D8/D2/D3/D8/CT/D7 /CP/D2/CS /CR/D3/D1/D1/CT/D2/D8/D7/BA/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BJ/BJ/BH> /BJ/BJ/BH> /BJ/BJ/BH> /BJ/BJ/BH/BL/BH /BD/BH/BH/BT/BU/BT/CI/C7 /CE /BC/BG /BV /BW/BC /D4 /D4→ /D5∗/CG /B8 /D5∗→ /D5/CV/D2/D3/D2/CT /BE/BC/BC/DF /BH/BE/BC /CP/D2/CS/BH/BK/BC/DF /BJ/BI/BC /BL/BH /BD/BH/BI/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /D4 /D4→ /D5∗/CG/B8 /D5∗→ /BE /CY/CT/D8/D7/D2/D3/D2/CT /BK/BC/DF /BH/BJ/BC /D2/D3/D2/CT /BK/BC/DF /BH/BJ/BC/D2/D3/D2/CT /BK/BC/DF /BH/BJ/BC /D2/D3/D2/CT /BK/BC/DF /BH/BJ/BC/BL/BH /BD/BH/BJ/BT/BU/BX /BL/BH /C6 /BV/BW/BY /D4 /D4→ /D5∗/CG/B8 /D5∗→ /D5/CV/D5γ /B8 /D5/CF ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BH/BD/BC /BL/BH /BD/BH/BK/BT/BU/BT/CI/C7 /CE /BC/BI /BY /BW/BC /D4 /D4→ /D5∗/CG /B8 /D5∗→ /D5/CI > /BE/BC/BH /BL/BH /BD/BH/BL/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BE /BW /CI/BX/CD/CB /CT/D4→ /D5∗/CG > /BD/BK/BK /BL/BH /BD/BI/BC/BT/BW/C4/C7/BY/BY /BC/BC /BX /C0/BD /CT/D4→ /D5∗/CG/BD/BI/BD/BT/BU/CA/BX/CD /BL/BL /C7 /BW/C4/C8/C0 /CT /B7/CT−→ /D5/D5∗/BD/BI/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /BT/C4/BX/C8 /CI→ /D5/D5∗/BD/BH/BH/BT/BU/BT/CI/C7 /CE/BC /BG /BV /CP/D7/D7/D9/D1/CT /CU/D7 /BP /CU /BP /CU/prime/BP/A3 /BB /D1/D5∗ /BA/BD/BH/BI/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CT /DB/D4 /CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CS/CX/CY/CT/D8/D7/BA/BD/BH/BJ/BT/BU/BX /BL/BH /C6 /CP/D7/D7/D9/D1/CT /CP /CS/CT/CV/CT/D2/CT/D6/CP/D8/CT /D9∗/CP/D2/CS /CS∗/DB/CX/D8/CW /CU/D7 /BP /CU /BP /CU/prime/BP/A3/BB /D1/D5∗ /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/CS/CT/CS /D6/CT/CV/CX/D3/D2 /CX/D2 /D1/D5∗− /CU /D4/D0/CP/D2/CT/BA/BD/BH/BK/BT/BU/BT/CI/C7 /CE/BC /BI /BY /CP/D7/D7/D9/D1/CT /D5∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /D5/CV /CU/D9/D7/CX/D3/D2 /CP/D2/CS /DA/CX/CP /CR/D3/D2/D8/CP/CR/D8 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/A3/BP /D1/D5∗ /BA /BD/BH/BL/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BE /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D5∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /D5∗→/D5γ /B8 /D5/CI /B8 /D5/CF /BA /CU/D7 /BP /BC /CP/D2/CS /CU /BP /CU/prime/BP/A3 /BB /D1/D5∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6/D8 /CW /CT /D5∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/BA /BH/CQ /CU/D3 /D6 /D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BI/BC/BT/BW/C4/C7/BY/BY /BC/BC /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7/CX/D2/CV/D0/CT /D5∗/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CT/CR/CP /DD/D7 /D5∗→ /D5γ /B8/D5/CI /B8 /D5/CF /BA /CU/D7 /BP/BC /CP/D2/CS /CU /BP /CU/prime/BP/A3/BB /D1/D5∗ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /CU/D3 /D6/D8 /CW /CT /D5∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BD /CU/D3 /D6/D8/CW/CT /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BI/BD/BT/BU/CA/BX/CD /BL/BL /C7 /D6/CT/D7/D9/D0/D8 /CX/D7 /CU/D6/D3/D1 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6/D8 /CW /CT/CT/DC/CR/D0/D9/D7/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT/BA/BD/BI/BE/BU/BT/CA/BT /CC/BX /BL/BK /CD /D3/CQ/D8/CP/CX/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CI/D5 /D5∗/CR/D3/D9/D4/D0/CX/D2/CV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BI /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /CX/D2 /D1/CP/D7/D7/B9/CR/D3/D9/D4/D0/CX/D2/CV /D4/D0/CP/D2/CT /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D5/BI /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D5/BI /B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D5/BI /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /CB/CT/DC/D8/CT/D8 /C9/D9/CP /D6/CZ/D7 /B4 /D5/BI /B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BG> /BK/BG> /BK/BG> /BK/BG/BL/BH /BD/BI/BF/BT/BU/BX /BK/BL /BW /BV/BW/BY /D4 /D4→ /D5/BI /D5/BI/BD/BI/BF/BT/BU/BX /BK/BL /BW /D0/D3 /D3/CZ /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /D0/CT/CP/DA/CT /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/CQ /CT/CU/D3 /D6/CT /CS/CT/CR/CP /DD/CX/D2/CV/BA /C1/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /D8/CW/CT /CR/D3/D0/D3 /D6 /D7/CT/DC/D8/CT/D8 /D5/D9/CP /D6/CZ /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CU/D6/CP/CV/D1/CT/D2/D8 /CX/D2/D8/D3 /CP/D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /D3 /D6 /D2/CT/D9/D8/D6/CP/D0 /CW/CP/CS/D6/D3/D2 /DB/CX/D8/CW /CT/D5/D9/CP/D0 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /CP/D2/CS /D8/D3 /CW/CP/DA/CT /D0/D3/D2/CV /CT/D2/D3/D9/CV/CW /D0/CX/CU/CT/D8/CX/D1/CT/D2/D3/D8 /D8/D3 /CS/CT/CR/CP /DD /DB/CX/D8/CW/CX/D2 /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /BT /D0/CX/D1/CX/D8 /D3/CU /BD/BE/BD /BZ/CT/CE /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6/CP /CR /D3 /D0 /D3 /D6 /CS/CT/CR/D9/D4/D0/CT/D8/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/D7 /B4 /lscript/BK /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/D7 /B4 /lscript/BK /B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/D7 /B4 /lscript/BK /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /BV/CW/CP /D6/CV/CT/CS /C4/CT/D4/D8/D3/D2/D7 /B4 /lscript/BK /B5 λ≡ /D1/lscript/BK /BB /A3/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BK/BI> /BK/BI> /BK/BI> /BK/BI/BL/BH /BD/BI/BG/BT/BU/BX /BK/BL /BW /BV/BW/BY /CB/D8/CP/CQ/D0/CT /lscript/BK /BM /D4 /D4→/lscript/BK /lscript/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BI/BH/BT/BU/CC /BL/BF /C0/BD /CT/BK /BM /CT/D4→ /CT/BK /CG/D2/D3/D2/CT /BF . /BC/DF /BF/BC. /BF /BL/BH /BD/BI/BI/C3/C1/C5 /BL/BC /BT/C5/CH /CT/BK /BM /CT /B7/CT−→ /CT/CT /B7 /CY/CT/D8/D7/D2/D3/D2/CT /BF . /BH/DF /BF/BC. /BF /BL/BH /BD/BI/BI/C3/C1/C5 /BL/BC /BT/C5/CH µ/BK /BM /CT /B7/CT−→µµ /B7/CY /CT /D8 /D7/BD/BI/BJ/C3/C1/C5 /BL/BC /BT/C5/CH /CT/BK /BM /CT /B7/CT−→ /CV/CV /BN /CA/BD/BI/BG/BT/BU/BX /BK/BL /BW /D0/D3 /D3/CZ /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /D0/CT/CP/DA/CT /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/CQ /CT/CU/D3 /D6/CT /CS/CT/CR/CP /DD/CX/D2/CV/BA /C1/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /D8/CW/CT /CR/D3/D0/D3 /D6 /D3 /CR/D8/CT/D8 /D0/CT/D4/D8/D3/D2 /CX/D7 /CP/D7/D7/D9/D1/CT/CS /D8/D3 /CU/D6/CP/CV/D1/CT/D2/D8 /CX/D2/D8/D3 /CP/D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /D3 /D6 /D2/CT/D9/D8/D6/CP/D0 /CW/CP/CS/D6/D3/D2 /DB/CX/D8/CW /CT/D5/D9/CP/D0 /D4 /D6/D3/CQ/CP/CQ/CX/D0/CX/D8 /DD /CP/D2/CS /D8/D3 /CW/CP/DA/CT /D0/D3/D2/CV /CT/D2/D3/D9/CV/CW /D0/CX/CU/CT/D8/CX/D1/CT/D2/D3/D8 /D8/D3 /CS/CT/CR/CP /DD /DB/CX/D8/CW/CX/D2 /D8/CW/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D1/D4 /D6/D3/DA/CT/D7 /D8/D3 /BL/BL /BZ/CT/CE /CX/CU /CX/D8 /CP/D0/DB /CP /DD/D7 /CU/D6/CP/CV/D1/CT/D2/D8/D7/CX/D2/D8/D3 /CP /D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /CW/CP/CS/D6/D3/D2/BA/BD/BI/BH/BT/BU/CC /BL/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT/BK /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /DA/CX/CP /CT /B9/CV/D0/D9/D3/D2 /CU/D9/D7/CX/D3/D2 /CX/D2 /CT/D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /CT/BK→ /CT/CV /BA/CB /CT /CT/D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /CT/DC/CR/D0/D9/D7/CX/D3/D2 /D4/D0/D3/D8 /CX/D2 /D8/CW/CT /D1/CT/BK /DF/A3 /D4/D0/CP/D2/CT /CU/D3 /D6 /D1/CT/BK /BP /BF/BH/DF /BE/BE/BC /BZ/CT/CE/BA/BD/BI/BI/C3/C1/C5 /BL/BC /CX/D7 /CP/D8 /BX/CR/D1 /BP /BH/BC/DF /BI/BC . /BK /BZ/CT/CE/BA /CC/CW/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7 /CX/D2 /BU/BT/CA/CC/BX/C4 /BK/BJ /BU /CP /D6/CT /D9/D7/CT/CS/BA/BD/BI/BJ/C3/C1/C5 /BL/BC /D6/CT/D7/D9/D0/D8 /B4 /D1/CT/BK /A3/C5 /B5 /BD/ /BE> /BD/BJ/BK. /BG /BZ/CT/CE /B4/BL/BH/B1/BV/C4/B8 α/D7 /BP/BC. /BD/BI /D9/D7/CT/CS/B5 /CX/D7 /D7/D9/CQ/CY/CT/CR/D8 /D8/D3 /D8/CW/CT/D7/CP/D1/CT /D6/CT/D7/D8/D6/CX/CR/D8/CX/D3/D2 /CP/D7 /CU/D3 /D6 /BU/BT/CA/CC/BX/C4 /BK/BH /C3 /BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/BK /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/BK /B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/BK /B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /C6/CT/D9/D8/D6/CX/D2/D3/D7 /B4 ν/BK /B5 λ≡ /D1/lscript/BK /BB /A3/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC > /BD/BD/BC> /BD/BD/BC> /BD/BD/BC> /BD/BD/BC/BL/BC /BD/BI/BK/BU/BT/CA/BZ/BX/CA /BK/BL /CA/CE/CD/BX ν/BK /BM /D4 /D4→ν/BK ν/BK ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/D2/D3/D2/CT /BF . /BK/DF /BE/BL. /BK /BL/BH /BD/BI/BL/C3/C1/C5 /BL/BC /BT/C5/CH ν/BK /BM /CT /B7/CT−→ /CP/CR/D3/D4/D0/CP/B9/D2/CP /D6 /CY/CT/D8/D7/D2/D3/D2/CT /BL/DF /BE/BD . /BL /BL/BH /BD/BJ/BC/BU/BT/CA/CC/BX/C4 /BK/BJ /BU /C2/BT/BW/BX ν/BK /BM /CT /B7/CT−→ /CP/CR/D3/D4/D0/CP/B9/D2/CP /D6 /CY/CT/D8/D7/BD/BI/BK/BU/BT/CA/BZ/BX/CA /BK/BL /D9/D7/CT/CS /BT/BU/BX /BK/BL /BU /D0/CX/D1/CX/D8 /CU/D3 /D6 /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /D0/CP /D6/CV/CT /D1/CX/D7/D7/CX/D2/CV /D8/D6/CP/D2/D7/DA/CT/D6/D7/CT /D1/D3/D1/CT/D2/D8/D9/D1/BA/CC/DB /D3 /B9 /CQ/D3/CS /DD /CS /CT /CR /CP /DDν/BK→ν /CV /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BD/BI/BL/C3/C1/C5 /BL/BC /CX/D7 /CP/D8 /BX/CR/D1 /BP /BH/BC/DF /BI/BC . /BK /BZ/CT/CE/BA /CC/CW/CT /D7/CP/D1/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7 /CP/D7 /CX/D2 /BU/BT/CA/CC/BX/C4 /BK/BJ /BU /CP /D6/CT /D9/D7/CT/CS/BA/BD/BJ/BC/BU/BT/CA/CC/BX/C4 /BK/BJ /BU /CX/D7 /CP/D8 /BX/CR/D1 /BP/BG /BI. /BF/DF /BG/BI. /BJ/BK /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D7/D7/D9/D1/CT/D7 /D8/CW/CT ν/BK /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/D3 /CQ /CT /CT/CX/CV/CW/D8 /D8/CX/D1/CT/D7 /D0/CP /D6/CV/CT/D6 /D8/CW/CP/D2 /D8/CW/CP/D8 /D3/CU /D8/CW/CT /CR/D3 /D6/D6/CT/D7/D4 /D3/D2/CS/CX/D2/CV /CW/CT/CP/DA/DD /D2/CT/D9/D8/D6/CX/D2/D3 /D4/CP/CX/D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA /CC/CW/CX/D7 /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /CX/D7 /D2/D3/D8 /DA/CP/D0/CX/CS /CX/D2 /CV/CT/D2/CT/D6/CP/D0 /CU/D3 /D6 /D8/CW/CT /DB /CT/CP/CZ /CR/D3/D9/D4/D0/CX/D2/CV/D7/B8 /CP/D2/CS /D8/CW/CT /D0/CX/D1/CX/D8/CR/CP/D2 /CQ /CT /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CX/D8/D7 /CB/CD/B4/BE/B5/C4× /CD/B4/BD/B5/CH /D5/D9/CP/D2/D8/D9/D1 /D2/D9/D1/CQ /CT/D6/D7/BA /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/BK /B4/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/BK /B4/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /CF /BU/D3/D7/D3/D2/B5/C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/BK /B4/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /CF /BU/D3/D7/D3/D2/B5 /C5/BT/CB/CB /C4/C1/C5/C1/CC/CB /CU/D3 /D6 /CF/BK /B4/BV/D3/D0/D3 /D6 /C7/CR/D8/CT/D8 /CF /BU/D3/D7/D3/D2/B5/CE /BT/C4/CD/BX /B4/BZ/CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BJ/BD/BT/C4/BU/BT/C2/BT/CA /BK/BL /CD/BT/BD /D4 /D4→ /CF/BK /CG/B8/CF/BK→ /CF/CV/BD/BJ/BD/BT/C4/BU/BT/C2/BT/CA /BK/BL /CV/CX/DA/CT σ /B4 /CF/BK→ /CF /B7 /CY/CT/D8/B5/BB σ /B4 /CF /B5< /BC. /BC/BD/BL /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D1/CF/BK> /BE/BE/BC /BZ/CT/CE/BA /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C9/D9/CP /D6/CZ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C9/D9/CP /D6/CZ/CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C9/D9/CP /D6/CZ /CA/BX/BY/BX/CA/BX/C6/BV/BX/CB /BY /C7/CA /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C9/D9/CP /D6/CZ/CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7 /CP/D2/CS /C4/CT/D4/D8/D3/D2 /BV/D3/D1/D4 /D3/D7/CX/D8/CT/D2/CT/D7/D7/CB/BV/C0/BT/BX/C4 /BC/BJ/BT /BX/C8/C2 /BV/BG/BL /BG/BD/BD /CB/BA /CB/CR/CW/CP/CT/D0 /CT/D8 /CP/D0/BA /B4/BT/C4/BX/C8/C0 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BI/BX /C8/CA /BW/BJ/BF /BD/BD/BD/BD/BC/BE/CA /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BI/BY /C8/CA /BW/BJ/BG /BC/BD/BD/BD/BC/BG/CA /CE/BA/C5/BA /BT/CQ/CP/DE/D3/DA /CT/D8 /CP/D0/BA /B4/BW/BC /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI/BV /BX/C8/C2 /BV/BG/BH /BH/BK/BL /C2/BA /BT/CQ /CS/CP/D0/D0/CP/CW /CT/D8 /CP/D0/BA /B4/BW/BX/C4/C8/C0/C1 /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BI/C4 /C8/CA/C4 /BL/BI /BE/BD/BD/BK/BC/BD /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI/BU /C8/CA/C4 /BL/BJ /BD/BL/BD/BK/BC/BE /BT/BA /BT/CQ/D9/D0/CT/D2/CR/CX/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT /BV/C7/CB/CC /BT /BC/BH/BU /C8/CA/C4 /BL/BG /BD/BC/BD/BK/BC/BE /BW/BA /BT/CR/D3/D7/D8/CP /CT/D8 /CP/D0/BA /B4/BV/BW/BY /BV/D3/D0/D0/CP/CQ/BA/B5/BT/BU/BT/CI/C7 /CE /BC/BG/BV 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/BV/D3/D0/D0/CP/CQ/BA/B5/BT/C4/BU/BT/C2/BT/CA /BK/BL /CI/C8/C0/CH /BV/BG/BG /BD/BH /BV/BA /BT/D0/CQ/CP/CY/CP /D6 /CT/D8 /CP/D0/BA /B4/CD/BT/BD /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/BZ/BX/CA /BK/BL /C8/C4 /BU/BE/BE/BC /BG/BI/BG /CE/BA /BU/CP /D6/CV/CT/D6 /CT/D8 /CP/D0/BA /B4/CF/C1/CB/BV/B8 /C3/BX/C3/B5/BW/C7/CA/BX/C6/BU/C7/CB/BA/BA/BA /BK/BL /CI/C8/C0/CH /BV/BG/BD /BH/BI/BJ /C2/BA /BW/D3 /D6/CT/D2/CQ /D3/D7/CR/CW /CT/D8 /CP/D0/BA /B4/BV/C0/BT/CA/C5 /BV/D3/D0/D0/CP/CQ/BA/B5/BU/BT/CA/CC/BX/C4 /BK/BJ/BU /CI/C8/C0/CH /BV/BF/BI /BD/BH /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BZ/CA/C1/BY /C7/C4/CB /BK/BI /C8/C4 /BD/BI/BK/BU /BE/BI/BG /C2/BA/BT/BA /BZ/D6/CX/CU/D3/D0/D7/B8 /CB/BA /C8 /CT/D6/CX/D7 /B4/BU/BT/CA/BV/B5/C2/C7/BW/C1/BW/C1/C7 /BK/BI /C8/CA /BW/BF/BG /BD/BL/BI/BJ /BT/BA /C2/D3 /CS/CX/CS/CX/D3 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C6/CF/BX/CB/B8 /CC/CA/C1/CD/B5/BT/D0/D7/D3 /C8/CA /BW/BF/BJ /BE/BF/BJ /B4/CT/D6/D6/CP/D8/D9/D1/B5 /BT/BA /C2/D3 /CS/CX/CS/CX/D3 /CT/D8 /CP/D0/BA /B4/C4/BU/C4/B8 /C6/CF/BX/CB/B8 /CC/CA/C1/CD/B5/BU/BT/CA/CC/BX/C4 /BK/BH/C3 /C8/C4 /BD/BI/BC/BU /BF/BF/BJ /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BX/C1/BV/C0/CC/BX/C6 /BK/BG /CA/C5/C8 /BH/BI /BH/BJ/BL /BX/BA /BX/CX/CR/CW/D8/CT/D2 /CT/D8 /CP/D0/BA /B4/BY/C6/BT/C4/B8 /C4/BU/C4/B8 /C7/CB/CD/B5/CA/BX/C6/BT/CA/BW /BK/BE /C8/C4 /BD/BD/BI/BU /BE/BI/BG /BY/BA/C5/BA /CA/CT/D2/CP /D6/CS /B4/BV/BX/CA/C6/B5 /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /BY /D3 /D6 /CT/DC/D4/D0/CP/D2/CP/D8/CX/D3/D2 /D3/CU /D8/CT/D6/D1/D7 /D9/D7/CT/CS /CP/D2/CS /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D7/CX/CV/D2/CX/AC/CR/CP/D2/D8 /D1/D3 /CS/CT/D0/CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /CU/D3/D0/D0/D3 /DB/CX/D2/CV /D0/CX/D1/CX/D8/D7/B8 /D7/CT/CT /D8/CW/CT /CK/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7Ꜽ /D6/CT/DA/CX/CT/DB/BA/BY /D3 /D3/D8/D2/D3/D8/CT/D7 /CS/CT/D7/CR/D6/CX/CQ /CT /D3 /D6/CX/CV/CX/D2/CP/D0/D0/DD /D5/D9/D3/D8/CT/CS /D0/CX/D1/CX/D8/BA /D2 /CX/D2/CS/CX/CR/CP/D8/CT/D7 /D8/CW/CT /D2/D9/D1/CQ /CT/D6/D3/CU /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA/C4/CX/D1/CX/D8/D7 /D2/D3/D8 /CT/D2/CR/D3 /CS/CT/CS /CW/CT/D6/CT /CP /D6/CT /D7/D9/D1/D1/CP /D6/CX/DE/CT/CS /CX/D2 /D8/CW/CT /CK/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7Ꜽ/D6/CT/DA/CX/CT/DB/BA EXTRA DIMENSIONS Updated Sept. 2007 by G.F. Giudice (CERN) and J.D. Wells (MCTP/Michigan). II n t r o d u c t i o n The idea of using extra spatial dimensions to unify dif- ferent forces started in 1914 with Nordst¨ om, who proposed a 5-dimensional vector theory to simultaneously describe elec-tromagnetism and a scalar version of gravity. After the in-vention of general relativity, in 1919 Kaluza noticed that the5-dimensional generalization o f Einstein theory can simultane- ously describe gravitational and electromagnetic interactions.The role of gauge invariance and the physical meaning of the compactiﬁcation of extra dimens ions was elucidated by Klein. However, the Kaluza-Klein (KK) theory failed in its originalpurpose because of internal incon sistencies and was essentially abandoned until the advent of supergravity in the late 1970’s.Higher-dimensional theories were reintroduced in physics to ex-ploit the special properties that supergravity and superstringtheories possess for particular values of spacetime dimensions. More recently it was realized [1,2] that extra dimensions witha fundamental scale of order TeV −1could address the MW– MPlhierarchy problem and therefore have direct implications for collider experiments. Here we will review [3] the proposed scenarios with experimentally accessible extra dimensions. II Gravity in Flat Extra Dimensions II.1 Theoretical Setup Following Ref. 1, let us consider a D-dimensional spacetime with D=4 + δ,w h e r e δis the number of extra spatial dimensions. The space is factorized into R4×Mδ(meaning that the 4-dimensional part of the metric does not depend on extra-dimensional coordinates), where M δis aδ-dimensional compact space with ﬁnite volume Vδ. For concreteness, we will consider aδ-dimensional torus of radius R,f o rw h i c h Vδ=( 2πR)δ. Standard Model (SM) ﬁelds are assumed to be localized on a(3 + 1)-dimensional subspace. Th is assumption can be realized in ﬁeld theory, but it is most natural [4] in the setting of string theory, where gauge and matter ﬁelds can be conﬁned tolive on “branes” (for a review see Ref. 5). On the other hand,gravity, which according to general relativity is described by thespacetime geometry, extends to all Ddimensions. The Einstein action takes the form S E=¯M2+δ D 2/integraldisplay d4xdδy/radicalbig −detgR(g), (1) where xandydescribe ordinary and extra coordinates, re- spectively. The metric g, the scalar curvature R,a n dt h er e - duced Planck mass ¯MDrefer to the D-dimensional theory. The eﬀective action for the 4-dimensional graviton is obtained by restricting the metric indices to 4 dimensions and by performingthe integral in y. Because of the above-mentioned factorization hypothesis, the integral in yreduces to the volume V δ,a n d therefore the 4-dimensional reduced Planck mass is given by M2 Pl=¯M2+δ DVδ=¯M2+δ D(2πR)δ, (2) where MPl=MPl/√ 8π=2.4×1018GeV. The same formula can be obtained from Gauss’s law in extra dimensions [6].Following ref. [7], we will consider M D=( 2π)δ/(2+δ)¯MDas the fundamental D-dimensional Planck mass. The key assumption of Ref. 1 is that the hierarchy problem is solved because the truly fundamental scale of gravity MD (and therefore the ultraviolet cut-oﬀ of ﬁeld theory) lies around the TeV region. From Eq. (2) it follows that the correct value of MPlcan be obtained with a large value of RMD.T h ei n v e r s e compactiﬁcation radius is therefore given by R−1=MD/parenleftbig MD/ MPl/parenrightbig2/δ, (3) which corresponds to 4 ×10−4eV, 20 keV, 7 MeV for MD= 1T e Va n d δ=2,4,6, respectively. In this framework, gravity is weak because it is diluted in a large space ( R/greatermuchM−1 D). Of course, a complete solution of the hierarchy problem wouldrequire a dynamical explanation for the radius stabilization at a large value. /BD/BE/BJ/BF /BD/BE/BJ/BF/BD/BE/BJ/BF /BD/BE/BJ/BF/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 AD-dimensional bosonic ﬁeld can be expanded in Fourier modes in the extra coordinates φ(x, y)=/summationdisplay /vectornϕ(/vectorn)(x) √ Vδexp/parenleftbigg i/vectorn·/vectory R/parenrightbigg . (4) The sum is discrete because of the ﬁnite size of the compactiﬁed space. The ﬁelds ϕ(/vectorn)are called the nthKK excitations (or modes) of φ, and correspond to particles propagating in 4 dimensions with masses m2 (/vectorn)=|/vectorn|2/R2+m2 0,w h e r e m0is the mass of the zero mode. The D-dimensional graviton can then be recast as a tower of KK states with increasing mass.However, since R −1in Eq. (3) is smaller than the typical energy resolution in collider experiments, the mass distribution of KK gravitons is practically continuous. Although each KK graviton has a purely gravitational cou- pling suppressed by M−1 Pl, inclusive processes in which we sum over the large number of available gravitons have cross sectionssuppressed only by powers of M D. Indeed, for scatterings with typical energy E, we expect σ∼Eδ/M2+δ D,a se v i d e n tf r o m power-counting in Ddimensions. Processes involving gravitons are therefore detectable in collider experiments if MDis in the TeV region. The astrophysical considerations described in Sec. II.6 set very stringent bounds on MDforδ<4, in some cases even ruling out the possibility of observing any signal at the LHC.However, these bounds disappear if there are no KK gravitonslighter than about 100 MeV. Variations of the original model exist [8,9] in which the light KK gravitons receive small extra contributions to their masses, suﬃcient to evade the astro-physical bounds. Notice that collider experiments are nearlyinsensitive to such modiﬁcations of the infrared part of the KKgraviton spectrum, since they mostly probe the heavy gravitonmodes. Therefore, in the context of these variations, it is im-portant to test at colliders extra-dimensional gravity also forlow values of δ, and even for δ= 1 [9]. In addition to these direct experimental constraints, the proposal of gravity in ﬂat extra dimensions has dramatic c osmological consequences and requires a rethinking of the thermal history of the universe fortemperatures as low as the MeV scale. II.2 Collider Signals in Linearized Gravity By making a derivative expansion of Einstein gravity, one can construct an eﬀective theory describing KK gravi- ton interactions, which is valid for energies much smaller than M D[7,10,11]. With the aid of this eﬀective theory, it is pos- sible to make predictions for graviton-emission processes atcolliders. Since the produced gravitons interact with matteronly with rates suppressed by inverse powers of MPl, they will remain undetected leaving a “missi ng-energy” signature. Extra- dimensional gravitons have been searched for in the processes e+e−→γ+/negationslashEande+e−→Z+/negationslashEat LEP, and p¯p→jet+/negationslashET andp¯p→γ+/negationslashETat the Tevatron. The combined LEP 95% CL limits are [12] MD>1.60, 1.20, 0.94, 0.77, 0.66 TeV forδ=2,...,6 respectively. Experiments at the LHC will im- prove the sensitivity. However, the theoretical predictions forthe graviton-emission rates should be applied with care to hadron machines. The eﬀective theory results are valid only forcenter-of-mass energy of the pa rton collision much smaller than M D.The eﬀective theory under consideration also contains the full set of higher-dimensional o perators, whose coeﬃcients are, however, not calculable, because they depend on the ultra-violet properties of gravity. This is in contrast with gravitonemission, which is a calculable process within the eﬀective the-ory because it is linked to the infrared properties of gravity.The higher-dimensional operators are the analogue of the con-tact interactions described in ref. [13]. Of particular interestis the dimension-8 operator mediated by tree-level graviton exchange [7,11,14] L int=±4π Λ4 TT,T=1 2/parenleftbigg TµνTµν−1 δ+2Tµ µTν ν/parenrightbigg ,(5) where Tµνis the energy momentum tensor. (There exist several alternate deﬁnitions in the literature for the cutoﬀ in Eq. (5)including M TTused in the Listings, where M4 TT=( 2/π)Λ4 T.) This operator gives anomalous contributions to many high- energy processes. The 95% CL limit from Bhabha scattering and diphoton production at LEP is [15] ΛT>1.29 (1.12) TeV for constructive (destructive) interference, corresponding to the±signs in Eq. (5). The analogous limit from Drell-Yan and diphotons at Tevatron is [16] Λ T>1.43 (1.27) TeV. Graviton loops can be even more important than tree-level exchange, because they can generate operators of dimension lower than 8. For simple graviton loops, there is only one dimension-6 operator that can be generated (excluding Higgsﬁelds in the external legs) [18,19], L int=±4π Λ2 ΥΥ, Υ =1 2⎛ ⎝/summationdisplay f=q,/lscript¯fγµγ5f⎞ ⎠2 . (6) Here the sum extends over all quarks and leptons in the theory. The 95% CL combined LEP limit [20] from lepton-pair pro-cesses is Λ Υ>17.2( 1 5.1) TeV for constructive (destructive) interference, and ΛΥ>15.3( 1 1.5) TeV is obtained from ¯bb production. Limits from graviton emission and eﬀective opera-tors cannot be compared in a model-independent way, unless one introduces some well-deﬁned cutoﬀ procedure (see, e.g., Ref. 19). II.3 The Transplanckian Regime The use of linearized Einstein gravity, discussed in Sec. II.2, is valid for processes with typical center-of-mass energy√ s/lessmuchMD. The physics at√ s∼MDcan be described only with knowledge of the underlying quantum-gravity theory. Toymodels have been used to mimic possible eﬀects of string the-ory at colliders [21]. Once we access the transplanckian region√ s/greatermuchMD, a semiclassical description of the scattering pro- cess becomes adequate. Indeed, in the transplanckian limit, the /BD/BE/BJ/BG /BD/BE/BJ/BG/BD/BE/BJ/BG /BD/BE/BJ/BG/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 Schwarzschild radius for a colliding system with center-of-mass energy√ sinD=4+ δdimensions, RS=/bracketleftBigg 2δπ(δ−3)/2 δ+2Γ/parenleftbiggδ+3 2/parenrightbigg√ s Mδ+2 D/bracketrightBigg1/(δ+1) , (7) is larger than the D-dimensional Planck length M−1 D. Therefore, quantum-gravity eﬀects are subleading with respect to classicalgravitational eﬀects (described by R S). If the impact parameter bof the process satisﬁes b/greatermuchRS, the transplanckian collision is det ermined by linear semiclassical gravitational scattering. The co rresponding cross sections have been computed [22] in the eikonal approximation, valid in thelimit of small deﬂection angle. The collider signal at the LHCis a dijet ﬁnal state, with feature s characteristic of gravity in extra dimensions. When b<R S, we expect gravitational collapse and black- hole formation [23,24] (see Ref. 25 and references therein). The black-hole production cross section is estimated to be oforder the geometric area σ∼πR 2 S. This estimate has large uncertainties due, for instance, to the unknown amount ofgravitational radiation emitte d during collapse. Nevertheless, forM Dclose to the weak scale, the black-hole production rate at the LHC is large. For example, the production cross sec- tion of 6 TeV black holes is about 10 pb, for MD=1.5T e V . The produced black-hole emits thermal radiation with Hawk-ing temperature T H=(δ+1 )/(4πRS) until it reaches the Planck phase (where quantum-gravity eﬀects become impor-tant). A black hole of initial mass M BHcompletely evaporates with lifetime τ∼M(δ+3)/(δ+1) BH/M2(δ+2)/(δ+1) D, which typically is 10−26–10−27sf o rMD= 1 TeV. The black hole can be easily detected because it emits a signiﬁcant fraction of visible ( i.e., non-gravitational) radiation, although the precise amount is not k n o w ni nt h eg e n e r a lc a s eo f Ddimensions. Computations ex- ist [26] for the grey-body factors, which describe the distortionof the emitted radiation from pure black-body caused by thestrong gravitational background ﬁeld. To trust the semiclassical approximation, the typical energy of the process has to be much larger than M D. Given the present constraints on extra-dimensional gravity, it is clear that the maximum energy available at the LHC allows, at best, to onlymarginally access the transplanck ian region. If gravitational scattering and black-hole production are observed at the LHC,it is likely that signiﬁcant quantum-gravity (or string-theory)corrections will aﬀect the semiclassical calculations or estimates.In the context of string theory, it is possible that the production of string-balls [27] dominates over black holes. IfM Dis around the TeV scale, transplanckian collisions would regularly occur in the inte raction of high-energy cosmic rays with the earth’s atmosphere and could be observed inpresent and future cosmic ray experiments [28,29]. II.4 Graviscalars After compactiﬁcation, the D-dimensional graviton contains KK towers of spin-2 gravitational states (as discussed above),of spin-1 “graviphoton” states, and of spin-0 “graviscalar” states. In most processes, the graviphotons and graviscalars aremuch less important than their spin-2 counterparts. A singlegraviscalar tower is coupled to SM ﬁelds through the trace of theenergy momentum tensor. The resulting coupling is, however, very weak for SM particles with small masses. Perhaps the most accessible probe of the graviscalars would be through their allowed mixing with the Higgs boson [30] in theinduced curvature-Higgs term of the 4-dimensional action. Thiscan be recast as a contribution to the decay width of the SMHiggs boson into an invisible channel. Although the invisiblebranching fraction is a free parameter of the theory, it is morelikely to be important when the SM Higgs boson width is par- ticularly narrow ( m H/lessorsimilar140 GeV). The collider phenomenology of invisibly decaying Higgs bosons investigated in the literatureis applicable here (see Ref. 31 and references therein). II.5 Tests of the Gravitational Force Law The theoretical developments in gravity with large extra dimensions have further stimulated interest in experimentslooking for possible deviations from the gravitational inverse-square law (for a review, see Ref. 32). Such deviations are usually parametrized by a modiﬁed Newtonian potential of the form V(r)=−G Nm1m2 r[1 +αexp (−r/λ)]. (8) The experimental limits on the parameters αandλare sum- marized in Fig. 1, taken from Ref. [33]. Figure 1: Experimental limits on αandλ of Eq. (8), which parametrize deviations fromNewton’s law. From Ref. [33]. For gravity with δextra dimensions, in the case of toroidal compactiﬁcations, the parameter αis given by α=8δ/3a n d λis the Compton wavelength of the ﬁrst graviton Kaluza- Klein mode, equal to the radius R. From the results shown in Fig. 1, one ﬁnds R<37 (44) µm at 95% CL for δ=2( 1 ) /BD/BE/BJ/BH /BD/BE/BJ/BH/BD/BE/BJ/BH /BD/BE/BJ/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 which, using Eq. (3), becomes MD>3.6T e Vf o r δ=2 . This bound is weaker than the astrophysical bounds discussedin Sec. II.6, which actually exclude the occurence of anyvisible signal in planned tests of Newton’s law. However, inthe context of higher-dimensional theories, other particles like light gauge bosons, moduli or radions could mediate detectable modiﬁcations of Newton’s law, without running up against theastrophysical limits. II.6 Astrophysical Bounds Because of the existence of the light and weakly-coupled KK gravitons, gravity in extra dime nsions is strongly constrained by several astrophysical considerations (see Ref. [34] and references therein). The requirement that KK gravitons do not carryaway more than half of the energy emitted by the supernovaSN1987A gives the bounds [35] M D>14 (1.6) TeV for δ= 2 (3). KK gravitons produced by all supernovæ in the universelead to a diﬀuse γray background generated by graviton decays into photons. Measurements by the EGRET satellite imply [36] M D>38 (4.1) TeV for δ= 2 (3). Most of the KK gravitons emitted by supernova remnants and neutronstars are gravitationally trapped. The gravitons forming thishalo occasionally decay, emitting photons. Limits on γrays from neutron-star sources imply [34] M D>200 (16) TeV for δ= 2 (3). The decay products of the gravitons forming the halo can hit the surface of the neutron star, providing a heat source.The low measured luminosities of some pulsars imply [34] M D>750 (35) TeV for δ= 2 (3). These bounds are valid only if the graviton KK mass spectrum below about 100 MeV isnot modiﬁed by distortions of t he compactiﬁcation space (see Sec. II.1). III Gravity in Warped Extra Dimensions III.1 Theoretical Setup In the proposal of Ref. 2, the M W–MPlhierarchy is ex- plained using an extra-dimensional analogy of the classical gravitational redshift in curve d space, as we illustrate below. The setup consists of a 5-dimensional space in which the ﬁfthdimension is compactiﬁed on S 1/Z2,i.e.,a circle projected into a segment by identifying points of the circle opposite withrespect to a given diameter. Each end-point of the segment(the “ﬁxed-points” of the orbifold projection) is the locationof a 3-dimensional brane. The two branes have equal but op- posite tensions. We will refer t o the negative-tension brane as the infrared (IR) brane, where SM ﬁelds are assumed to belocalized, and the positive-tension brane as the ultraviolet (UV)brane. The bulk cosmological constant is ﬁne-tuned such thatthe eﬀective cosmological constant in the 3-dimensional spaceexactly cancels. The solution of the Einstein equation in vacuum gives the metric corresponding to the line element ds 2=e x p( −2k|y|)ηµνdxµdxν−dy2. (9) Hereyis the 5thcoordinate, with the UV and IR branes located aty=0a n d y=πR, respectively; Ris the compactiﬁcationradius and kis the AdS curvature. The 4-dimensional metric in Eq. (9) is modiﬁed with respect to the ﬂat Minkowski metric ηµν by the factor exp( −2k|y|). This shows that the 5-dimensional space is not factorized, meaning that the 4-dimensional metricdepends on the extra-dimensional coordinate y. This feature is key to the desired eﬀect. As is known from general relativity, the energy of a par- ticle travelling through a gravitational ﬁeld is redshifted by an amount proportional to |g 00|−1/2,w h e r e g00is the time- component of the metric. Analogously, energies (or masses)viewed on the IR brane ( y=πR) are red-shifted with respect to their values at the UV brane ( y=0 )b ya na m o u n te q u a lt o the warp factor exp( −πkR), as shown by Eq. (9): m IR=mUVexp (−πkR). (10) Am a s s mUV∼O( MPl) on the UV brane corresponds to a mass on the IRbrane with a value mIR∼O(MW), ifR/similarequal12k−1. A radius moderately larger than the fundamental scale kis therefore suﬃcient to reproduce the large hierarchy between thePlanck and Fermi scales. A simple and elegant mechanism tostabilize the radius exists [38], by adding a scalar particle witha bulk mass and diﬀerent potential terms on the two branes. The eﬀective theory describing the interaction of the KK modes of the graviton is characterized by two mass parameters,which we take to be m 1andΛπ. Both are a warp-factor smaller than the UV scale, and therefore they are naturally of order the weak scale. The parameter m1is the mass of the ﬁrst KK graviton mode, from which the mass mnof the generic nth mode is determined, mn=xn x1m1. (11) Herexnis the nthroot of the Bessel function J1(x1=3.83, x2=7.02 and, for large n,xn=(n+1/4)π). The parameter Λπdetermines the strength of the coupling of the KK gravitons h(n) µνwith the energy momentum tensor Tµν, L=−Tµν MPlh(0) µν−Tµν Λπ∞/summationdisplay n=1h(n) µν. (12) In the approach discussed in Sec. II.1, MPlappears to us much larger than the weak scale because gravity is dilutedin a large space. In the approach described in this section, the explanation lies instead in the non-trivial conﬁguration of the gravitational ﬁeld: the zero-mode graviton wavefunction ispeaked around the UV brane and it has an exponentially smalloverlap with the IR brane where we live. The extra dimensionsdiscussed in Sec. II.1 are large and “nearly ﬂat;” the gravitonexcitations are very weakly coupled and have a mass gap thatis negligibly small in collider experiments. Here, instead, the gravitons have a mass gap of ∼TeV size and become strongly- coupled at the weak scale. III.2 Collider Signals The KK excitations of the graviton, possibly being of order the TeV scale, are subject to experimental discovery at high-energy colliders. As discussed above, KK graviton production /BD/BE/BJ/BI /BD/BE/BJ/BI/BD/BE/BJ/BI /BD/BE/BJ/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 cross-sections and decay widths are set by the ﬁrst KK mass m1 and the graviton-matter interaction scale Λπ. Some studies use m1andkas the independent parameters, and so it is helpful to keep in mind that the relationships between all of theseparameters are m n Λπ=kxn MPl,Λ π= MPlexp(−πkR), (13) where again xnare the zeros of the J1Bessel function. Resonant and on-shell production of the nthKK gravitons leads to characteristic peaks in the dilepton and diphoton invariant- mass spectra and it is probed at colliders for√ s≥mn. Current limits from dimuon, diel ectron, and diphoton channels at CDF and DØ give the 95% CL limits Λπ>4.3(2.6) TeV for m1= 500(700) GeV [16,17]. Contact interactions arising from integrating out heavy KK modes of the graviton generate the dimension-8 operator T, analogous to the one in Eq. (5) in the ﬂat extra dimensions case. Although searches for eﬀects of these non-renormalizableoperators cannot conﬁrm directly the existence of a heavyspin-2 state, they nevertheless provide a good probe of themodel [39,40]. Searches for direct production of KK excitations of the graviton and contact interactions induced by gravity in compact extra-dimensional warped space will continue at the LHC. With the large increase in energy, one expects prime regions of theparameter space up to m n,Λπ∼10 TeV [39] to be probed. If SM states are in the AdS bulk, KK graviton phenomenol- ogy becomes much more model dependent. Present limits andfuture collider probes of the masses and interaction strengths ofthe KK gravitons to matter ﬁelds are signiﬁcantly reduced [41]in some circumstances, and each speciﬁc model of SM ﬁelds in the AdS bulk should be analyze d on a case-by-case basis. For warped metrics, black-hole production is analogous to the case discussed in Sec. II.3, as long the radius of theblack hole is smaller than the AdS radius 1 /k, when the space is eﬀectively ﬂat. For heavier black holes, the productioncross section is expected to grow with energy only as log 2E, saturating the Froissart bound [37]. III.3 The Radion The size of the warped extra-dimensional space is controlled by the value of the radion, a scalar ﬁeld corresponding toan overall dilatation of the extra coordinates. Stabilizing theradion is required for a viable theory, and known stabilizationmechanisms often imply that the radion is less massive thanthe KK excitations of the graviton [38], thus making it perhapsthe lightest beyond-the-SM particle in this scenario. The coupling of the radion rto matter is L=−rT/Λ ϕ, where Tis the trace of the energy momentum tensor and Λϕ=√ 24Λπis expected to be near the weak scale. The relative couplings of rto the SM ﬁelds are similar to, but not exactly the same as, those of the Higgs boson. The partialwidths are generally smaller by a factor of v/Λ ϕcompared to SM Higgs decay widths, where v= 246 GeV is the vacuumexpectation value of the SM Higgs doublet. On the other hand, the trace anomaly that arises in the SM gauge groups by virtueof quantum eﬀects enhances the couplings of the radion togluons and photons over the naive v/Λ ϕrescaling of the Higgs couplings to these same particles. Thus, for example, one ﬁnds that the radion’s large coupling to gluons [30,43] enables a sizeable gg→rcross section even for Λϕlarge compared to mW. Another subtlety of the radion is its ability to mix with the Higgs boson through the curvature-scalar interaction [30], Smix=−ξ/integraldisplay d4x/radicalbig −detgindR(gind)H+H, (14) where gindis the four-dimensional induced metric. With ξ/negationslash=0 , there is neither a pure Higgs boson nor pure radion mass eigenstate. Mixing between states enables decays of the heav-ier eigenstate into lighter eigens tates if kinematically allowed. Overall, the production cross sections, widths and relativebranching fractions can all be aﬀected signiﬁcantly by the valueof the mixing parameter ξ[30,42,43,44]. Despite the various permutations of couplings and branching fractions that the radion and the Higgs-radion mixed states can have into SM particles, the search strategies for these particles at high-energycolliders are similar to those of the SM Higgs boson. IV Standard Model Fields in Flat Extra Dimensions IV.1 TeV-Scale Compactiﬁcation Not only gravity, but also SM ﬁelds could live in an experimentally accessible highe r-dimensional space [45]. This hypothesis could lead to uniﬁcation of gauge couplings at a lowscale [46]. In contrast with gravity, these extra dimensions mustbe at least as small as about TeV −1in order to avoid incompat- ibility with experiment. The canonical extra-dimensional spaceof this type is a 5 thdimension compactiﬁed on the interval S1/Z2, where again the radius of the S1is denoted R,a n d theZ2symmetry identiﬁes y↔−yof the extra-dimensional coordinate. The two ﬁxed points y=0a n d y=πRdeﬁne the end-points of the compactiﬁcation interval. Let us ﬁrst consider the case in which gauge ﬁelds live in extra dimensions, while matte r and Higgs ﬁelds are conﬁned to a 3–brane. The masses Mnof the gauge-boson KK excitations are related to the masses M0of the zero-mode normal gauge bosons by M2 n=M2 0+n2 R2. (15) The KK excitations of the vector bosons have couplings to matter a factor of√ 2 larger than the zero modes ( gn=√ 2g). Therefore, if the ﬁrst KK excitation is ∼TeV, tree-level virtual eﬀects of the KK gauge bosons can have a signiﬁcant eﬀecton precision electroweak observables and high-energy processessuch as e +e−→f¯f. In this theory one expects that observables will be shifted with respect to their SM value by a fractional amount proportional to [47] V=2/summationdisplay n/parenleftbiggg2 n g2/parenrightbiggM2 ZR2 n2∼2 3π2M2 ZR2. (16) /BD/BE/BJ/BJ /BD/BE/BJ/BJ/BD/BE/BJ/BJ /BD/BE/BJ/BJ/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 More complicated compactiﬁcat ions lead to more complicated representations of V. A global ﬁt to all relevant observables, including precision electroweak data, Tevatron, HERA andLEP2 results, shows that R −1/greaterorsimilar6.8 TeV is required [48,49]. The LHC with 100 fb−1integrated luminosity would be able to search nearly as high as R−1∼16 TeV [48]. Fermions can also be promoted to live in the extra dimen- sions. Although fermions are vector-like in 5-dimension, chiralstates in 4-dimensions can be obtained by using the Z 2sym- metry of the orbifold. An interesting possibility to explain theobserved spectrum of quark and lepton masses is to assume thatdiﬀerent fermions are localized in diﬀerent points of the extra dimension. Their diﬀerent overlap with the Higgs wavefunction can generate a hierarchical structure of Yukawa couplings [50], although there are strong bounds on the non-universal cou-plings of fermions to the KK gauge bosons from ﬂavor-violatingprocesses [51]. The case in which all SM particles uniformly propagate in the bulk of an extra-dimensional space is referred to as UniversalExtra Dimensions (UED) [52]. The absence of a reference brane that breaks translation invariance in the extra dimensional direction implies extra-dimensional momentum conservation.After compactiﬁcation and after inclusion of boundary terms atthe ﬁxed points, the conservation law preserves only a discreteZ 2parity (called KK-parity). The KK-parity of the nthKK mode of each particle is ( −1)n. Thus, in UED, the ﬁrst KK excitations can only be pair-produced and their virtual eﬀect comes only from loop corrections . Therefore the ability to search for and constrain parameter spa ce is diminished. The result is that for one extra dimension the limit on R−1is between 300 and 500 GeV depending on the Higgs mass [53]. Because of KK-parity conservation, the lightest KK state is stable. Thus, one interesting consequence of UED is thepossibility of the lightest KK state comprising the dark matter.After including radiative corrections [54], it is found that the lightest KK state is the ﬁrst excitation of the hypercharge gauge boson B (1). It can constitute the cold dark matter of the universe if its mass is approximately 600 GeV [55], well abovecurrent collider limits. The LHC should be able to probe UEDup to R −1∼1.5 TeV [56], and thus possibly conﬁrm the UED dark matter scenario. An interesting and ambitious approach is to use extra dimensions to explain the hierarchy problem through Higgs- gauge uniﬁcation [57]. The SM Higgs doublet is interpretedas the extra-dimensional component of an extended gaugesymmetry acting in more than four dimensions, and the weakscale is protected by the extra-dimensional gauge symmetry.There are several obstacles to make this proposal fully realistic,but ongoing research is trying to overcome them. IV.2 Grand Uniﬁcation in Extra Dimensions Extra dimensions oﬀer a simple and elegant way to break GUT symmetries [58] by appropriate ﬁeld boundary conditionsin compactiﬁcations on orbifolds. In this case the size of therelevant extra dimensions is much smaller than what has been considered so far, with compactiﬁcation radii that are typicallyO(M GUT). This approach has several attractive features (for a review, see Ref. 59). The doublet-triplet splitting problem [60]is solved by projecting out the unwanted light Higgs triplet in the compactiﬁcation. In the same way, one can eliminate the dangerous supersymmetric d= 5 proton-decay operators, or even forbid proton decay [61]. However, the prospects forproton-decay searches are not necessarily bleak. Because of theeﬀect of the KK modes, the uniﬁcation scale can be lowered to10 14–1015GeV, enhancing the eﬀect of d= 6 operators. The prediction for the proton lifetime is model-dependent. V Standard Model Fields in Warped Extra Dimensions V.1 Extra Dimensions and Strong Dynamics at the Weak Scale In the original warped model of Ref. 2, all SM ﬁelds are conﬁned on the IR brane, although to solve the hierarchy prob- lem it is suﬃcient that only the Higgs ﬁeld lives on the brane. The variation in which SM fermions and gauge bosons are bulkﬁelds is interesting because it links warped extra dimensionsto technicolor-like models wit h strong dynamics at the weak scale. This connection comes from the AdS/CFT correspon-dence [62], which relates the properties of AdS 5, 5-dimensional gravity with negative cosmological constant, to a strongly- coupled 4-dimensional conform al ﬁeld theory (CFT). In the correspondence, the motion along the 5thdimension is inter- preted as the renormalization-group ﬂow of the 4-dimensionaltheory, with the UV brane playing the role of the Planck-masscutoﬀ and the IR brane as the breaking of the conformal in-variance. Local gauge symmetries acting on the bulk of AdS 5 correspond to global symmetries of the 4-dimensional theory. The original warped model of Ref. 2 is then reinterpreted as an “almost CFT,” whose couplings run very slowly with therenormalization scale until the TeV scale is reached, where thetheory develops a mass gap. In the variation in which SM ﬁelds,other than the Higgs, are promoted to the bulk, these ﬁeldscorrespond to elementary particles coupled to the CFT. Aroundthe TeV scale the theory becomes strongly-interacting, produc-ing a composite Higgs, which breaks electroweak symmetry. Notice the similarity with walking technicolor [63]. The most basic version of this theory is in conﬂict with elec- troweak precision measurements. To reduce the contribution totheρparameter, it is necessary to introduce an approximate global symmetry, a custodial SU(2) under which the gener- ators of SU(2) Ltransform as a triplet. Using the AdS/CFT correspondence, this requires the extension of the electroweak gauge symmetry to SU(2)L×SU(2)R×U(1) in the bulk of the 5-dimensional theory [64]. Models along these lines havebeen constructed. The composite Higgs can be lighter than thestrongly-interacting scale in models in which it is a pseudo-Goldstone boson [65]. Nevertheless, electroweak data providestrong constraints on such models. /BD/BE/BJ/BK /BD/BE/BJ/BK/BD/BE/BJ/BK /BD/BE/BJ/BK/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 When SM fermions are promoted to 5 dimensions, they become non-chiral and can acquire a bulk mass. The fermionsare localized in diﬀerent positions along the 5 thdimension, with an exponential dependence on the value of the bulk mass (inunits of the AdS curvature). Since the masses of the ordinary zero-mode SM fermions depend on their wavefunction overlap with the Higgs (localized on the IR brane), large hierarchies inthe mass spectrum of quarks and leptons can be obtained fromorder-unity variations of the bulk masses [66]. This mechanismcan potentially explain the fermion mass pattern, and it canlead to new eﬀects in ﬂavor-changing processes, especially thoseinvolving the third-generation quarks [67]. The smallness ofneutrino masses can also be explained, if right-handed neutrinos propagate in the bulk [68]. V.2 Higgsless Models Extra dimensions oﬀer new possibilities for breaking gauge symmetries. Even in the absence of physical scalars, electroweaksymmetry can be broken by ﬁeld boundary conditions on com-pactiﬁed spaces. The lightest KK modes of the gauge bosonscorresponding to broken generators acquire masses equal toR −1, the inverse of the compactiﬁcation radius, now to be identiﬁed with MW. In the ordinary 4-dimensional case, the SM without a Higgs boson violates unitarity at energiesE∼4πM W/g∼1 TeV. On the other hand, in extra dimen- sions, the breaking of unitarity in the longitudinal- Wscattering amplitudes is delayed because of the contribution of the heavyKK gauge-boson modes [69]. The largest eﬀect is obtained forone extra dimension, where the violation of unitarity occursaround E∼12π 2MW/g∼10 TeV. This is conceivably a large enough scale to render the strong dynamics, which is eventually responsible for unitarization, invisible to the processes measuredby LEP experiments. These Higgsless models, in their minimal version, are incon- sistent with observations, because they predict new Wgauge bosons with masses nM W(with n≥2 integers) [70]. How- ever, warping the 5thdimension has a double advantage [71]. The excited KK modes of the gauge bosons can all have masses in the TeV range, making them compatible with presentcollider limits. Also, by enlarging the bulk gauge symmetrytoSU(2) L×SU(2)R×U(1), one can obtain an approximate custodial symmetry, as described above, to tame tree-level cor-rections to ρ. If quarks and leptons are extended to the bulk, they can obtain masses through the electroweak-breaking eﬀect on the boundaries. However at present, there is no model that reproduces the top quark mass and is totally consistent withelectroweak data [72]. VI. Supersymmetry in Extra Dimensions Extra dimensions have a natural home within string the- ory. Similarly, string theory and supersymmetry are closelyconnected, as the latter is implied by the former in most con-structions. Coexistence between extra dimensions and super-symmetry is often considered a starting point for string modelbuilding. From a low-energy model-building point of view, per- haps the most compelling reason to introduce extra dimensionswith supersymmetry lies in the mechanism of supersymmetrybreaking. When the ﬁeld periodic boundary conditions on the com- pactiﬁed space are twisted using an R-symmetry, diﬀerent zero modes for bosons and fermions are projected out and su-persymmetry is broken. This is known as the Scherk-Schwarzmechanism of supersymmetry breaking [73]. In the simplestapproach [74], a 5 thdimension with R−1∼1 TeV is introduced in which the non-chiral matter (gauge and Higgs multiplets)live. The chiral matter (quark and lepton multiplets) live on thethree-dimensional spatial boundary. S 1/Z2compactiﬁcation of the 5thdimension, which simultaneously employs the Scherk- Schwarz mechanism, generates masses for the bulk ﬁelds (gaug-inos and higgsinos) of order R −1. Boundary states (squarks and sleptons) get mass from loop corrections, and are parametricallysmaller in value. The right-handed slepton is expected to be thelightest supersymmetric particle (LSP), which being chargedis not a good dark matter candidate. Thus, this theory likely requires R-parity violation in order to allow this charged LSP to decay and not cause cosmological problems. By allowing all supersymmetric ﬁelds to propagate in the bulk of a S 1/Z2×Z/prime 2compactiﬁed space, it is possible to con- struct a model [75] taking advantage of the nonlocal breaking ofsupersymmetry. In this case, there are no quadratic divergences(except for a Fayet-Iliopoulos term [76]) and the Higgs mass is calculable. In the low-energy eﬀective theory there is a single Higgs doublet, two superpartners for each SM particle, and thestop is the LSP, requiring a small amount of R-parity breaking. Supersymmetry in warped space is also an interesting pos- sibility. Again, one can consider [77] the case of chiral ﬁeldsconﬁned to our ordinary 3+1 dimensions, and gravity and gaugeﬁelds living in the 5-dimensional bulk space. Rather than beingTeV −1size, the 5thdimension is strongly warped to generate the supersymmetry-breaking scale. In this case, the tree-level mass of the gravitino is ∼10−3eV and the masses of the gauginos are∼TeV. The sleptons and squarks get mass at one loop from gauge interactions and thus are diagonal in ﬂavor space, creatingno additional FCNC problems. It has also been proposed [78]that an approximately supersymmetric Higgs sector conﬁned onthe IR brane could coexist with non-supersymmetric SM ﬁelds propagating in the bulk of the warped space. 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/CS/CX/D7/D8/CP/D2/CR/CT/D7/BA /BW/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CP /D6/CT /D4/CP /D6/CP/D1/CT/D8/D6/CX/DE/CT/CS/CQ /DD /CP /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D4 /D3/D8/CT/D2/D8/CX/CP/D0 /D3/CU /D8/CW/CT /CU/D3 /D6/D1 /CE /BP− /B4 /BZ/D1 /D1 /B3 /BB /D6 /B5/CJ /BD/B7 α /CT/DC/D4/B4− /D6/BB/CA /B5/CL/BA /BY /D3 /D6δ/D8/D3 /D6/D3/CX/CS/CP/D0 /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /D3/CU /CT/D5/D9/CP/D0 /D7/CX/DE/CT/B8 α /BP/BKδ /BB/BF/BA /C9/D9/D3/D8/CT/CS /CQ /D3/D9/D2/CS/D7 /CP /D6/CT /CU/D3 /D6δ /BP /BE /D9/D2/D0/CT/D7/D7/D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/BA/CE /BT/C4/CD/BX /B4µ /D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BW/BX/BV/BV/BT /BC/BJ /BT /CC /D3 /D6/D7/CX/D3/D2 /D3/D7/CR/CX/D0/D0/CP/D8/D3 /D6 < /BF/BC /BL/BH /BE/C3/BT/C8/C6/BX/CA /BC/BJ /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1 < /BG/BJ /BL/BH /BF/CC/CD /BC/BJ /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1/BG/CB/C5/CD/C4/C4/C1/C6 /BC/BH /C5/CX/CR/D6/D3 /CR/CP/D2/D8/CX/D0/CT/DA/CT/D6 < /BD/BF/BC /BL/BH /BH/C0/C7 /CH/C4/BX /BC/BG /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1/BI/BV/C0/C1/BT /CE/BX/CA/C1/C6/C1 /BC/BF /C5/CX/CR/D6/D3 /CR/CP/D2/D8/CX/D0/CT/DA/CT/D6 /lessorsimilar /BE/BC/BC /BL/BH /BJ/C4/C7/C6/BZ /BC/BF /C5/CX/CR/D6/D3 /CR/CP/D2/D8/CX/D0/CT/DA/CT/D6 < /BD/BL/BC /BL/BH /BK/C0/C7 /CH/C4/BX /BC/BD /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1/BL/C0/C7/CB/C3/C1/C6/CB /BK/BH /CC /D3 /D6/D7/CX/D3/D2 /D4 /CT/D2/CS/D9/D0/D9/D1/BD/BW/BX/BV/BV/BT /BC/BJ /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /CU/D3 /D6/CR/CT/D7 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 /CQ /D3/D9/D2/CS/D7 /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2 /DB/CX/D8/CW /D7/D8/D6/CT/D2/CV/D8/CW/D7/vextendsingle/vextendsingleα/vextendsingle/vextendsingle/similarequal/BD/BC /BD/BF/DF/BD /BC /BD/BK/CP/D2/CS /D0/CT/D2/CV/D8/CW /D7/CR/CP/D0/CT/D7 /CA /BP /BE/BC/DF/BK/BI /D2/D1/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI/BA /CC/CW/CX/D7 /CQ /D3/D9/D2/CS /CS/D3 /CT/D7 /D2/D3/D8/D4/D0/CP/CR/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /BE/C3/BT/C8/C6/BX/CA /BC/BJ /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /CU/D3 /D6/CR/CT/D7/B8 /D4 /D6/D3/CQ/CX/D2/CV /CP /D6/CP/D2/CV/CT /D3/CU α/similarequal /BD/BC− /BF/DF/BD /BC /BH/CP/D2/CS /D0/CT/D2/CV/D8/CW/D7/CR/CP/D0/CT/D7 /CA/similarequal /BD/BC/DF/BD/BC/BC/BC µ /D1/BA /BY /D3 /D6δ /BP /BD /D8/CW/CT /CQ /D3/D9/D2/CS /D3/D2 /CA /CX/D7 /BG/BGµ /D1/BA /BY /D3 /D6δ /BP/BE /B8 /D8 /CW /CT /CQ /D3 /D9 /D2 /CS /CX /D7/CT/DC/D4 /D6/CT/D7/D7/CT/CS /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /C5∗ /B8 /CW/CT/D6/CT /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /D8/D3 /CP /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /D6/CP/CS/CX/D9/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BI /CU/D3 /D6/CS/CT/D8/CP/CX/D0/D7 /D3/D2 /D8/CW/CT /CQ 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/CS/CT/D8/CP/CX/D0/D7 /D3/D2 /D8/CW/CT /CQ /D3/D9/D2/CS/BA /CC/CW/CX/D7 /CQ /D3/D9/D2/CS /CS/D3 /CT/D7 /D2/D3/D8 /D4/D0/CP/CR/CT /D0/CX/D1/CX/D8/D7 /D3/D2/D8/CW/CT /D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /AD/CP/D8 /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA/BJ/C4/C7/C6/BZ/BC/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D2/CT/DB /CU/D3 /D6/CR/CT/D7/B8 /D4 /D6/D3/CQ/CX/D2/CV α /CS/D3 /DB/D2 /D8/D3 /BF/B8 /CP/D2/CS /CS/CX/D7/D8/CP/D2/CR/CT/D7 /CS/D3 /DB/D2 /D8/D3 /CP/CQ /D3/D9/D8/BD/BCµ /D1/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/D2 /D8/CW/CT /CQ /D3/D9/D2/CS/BA/BK/C0/C7 /CH/C4/BX /BC/BD /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CT /DB /CU /D3 /D6/CR/CT/D7/B8 /D4 /D6/D3/CQ/CX/D2/CV α /CS/D3 /DB/D2 /D8/D3 /BD/BC− /BE/CP/D2/CS /CS/CX/D7/D8/CP/D2/CR/CT/D7 /CS/D3 /DB/D2 /D8/D3 /BE/BC µ /D1/BA/CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/D2 /D8/CW/CT /CQ /D3/D9/D2/CS/BA /CC/CW/CT /D5/D9/D3/D8/CT/CS /CQ /D3/D9/D2/CS /CX/D7 /CU/D3 /D6α≥ /BF/BA/BL/C0/C7/CB/C3/C1/C6/CB /BK/BH /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CT /DB /CU /D3 /D6/CR/CT/D7/B8 /D4 /D6/D3/CQ/CX/D2/CV /CS/CX/D7/D8/CP/D2/CR/CT/D7 /CS/D3 /DB/D2 /D8/D3 /BG /D1/D1/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BF/CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/D2 /D8/CW/CT /CQ /D3/D9/D2/CS/BA /CC/CW/CX/D7 /CQ /D3/D9/D2/CS /CS/D3 /CT/D7 /D2/D3/D8 /D4/D0/CP/CR/CT /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /AD/CP/D8/CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ /BP/BE /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ /BP/BE/C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ /BP/BE /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ /BP/BE/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /D3/D2/B9/D7/CW/CT/D0/D0 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /CR/D3/D0/D0/CX/CS/CT/D6 /CP/D2/CS /CP/D7/D8/D6/D3/B9/D4/CW/DD/D7/CX/CR/CP/D0 /D4 /D6/D3 /CR/CT/D7/D7/CT/D7/BA /BU/D3/D9/D2/CS/D7 /D5/D9/D3/D8/CT/CS /CP /D6/CT /D3/D2 /CA /B8 /D8/CW/CT /CP/D7/D7/D9/D1/CT/CS /CR/D3/D1/D1/D3/D2 /D6/CP/CS/CX/D9/D7 /D3/CU /D8/CW/CT /AD/CP/D8/CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8 /CU/D3 /D6δ /BP /BE /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /CB/D8/D9/CS/CX/CT/D7 /D3/CU/D8/CT/D2 /D5/D9/D3/D8/CT /CQ /D3/D9/D2/CS/D7 /CX/D2 /D8/CT/D6/D1/D7 /D3/CU/CS/CT/D6/CX/DA/CT/CS /D4/CP /D6/CP/D1/CT/D8/CT/D6/BN /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7 /CP /D6/CT /CP/CR/D8/D9/CP/D0/D0/DD /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D8/CW/CT /D1/CP/D7/D7/CT/D7 /D3/CU /D8/CW/CT /C3/C3 /CV/D6/CP/DA/CX/B9/D8/D3/D2/D7/BM /D1/vectorn /BP/vextendsingle/vextendsingle/vectorn/vextendsingle/vextendsingle/BB /CA /BA /CB/CT/CT /D8/CW/CT /CA/CT/DA/CX/CT/DB /D3/D2 /CK/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7Ꜽ /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT/CV/CX/DA/CT/D2 /CX/D2 µ /D1/CU /D3 /D6δ /BP/BE/BA/CE /BT/C4/CD/BX /B4µ /D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BH/BC /BL/BH /BD/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BV/BW/BY /D4 /D4→ /CY/BZ < /BE/BJ/BC /BL/BH /BD/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→γ /BZ < /BE/BD/BC /BL/BH /BD/BE/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→γ /BZ < /BG/BK/BC /BL/BH /BD/BF/BT /BV/C7/CB/CC /BT /BC/BG /BV /BV/BW/BY /D4/D4→ /CY/BZ < /BC. /BC/BC/BC/BF/BK /BL/BH /BD/BG/BV/BT/CB/CB/BX /BC/BG /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6γ /D7/D3/D9/D6/CR/CT/D7 < /BI/BD/BC /BL/BH /BD/BH/BT/BU/BT/CI/C7 /CE /BC/BF /BW/BC /D4/D4→ /CY/BZ < /BC. /BL/BI /BL/BH /BD/BI/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /CB/D9/D4 /CT/D6/D2/D3/DA/CP /CR/D3 /D3/D0/CX/D2/CV < /BC. /BC/BL/BI /BL/BH /BD/BJ/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /BW/CX/AB/D9/D7/CT γ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS < /BC. /BC/BH/BD /BL/BH /BD/BK/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6γ /D7/D3/D9/D6/CR/CT/D7 < /BC. /BC/BC/BC/BD/BI /BL/BH /BD/BL/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6 /CW/CT/CP/D8/CX/D2/CV < /BF/BC/BC /BL/BH /BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→γ /BZ/BE/BD/BY /BT/C1/CA/BU/BT/C1/CA/C6 /BC/BD /BV/D3/D7/D1/D3/D0/D3/CV/DD < /BC. /BI/BI /BL/BH /BE/BE/C0/BT/C6/C0/BT/CA/CC /BC/BD /CB/D9/D4 /CT/D6/D2/D3/DA/CP /CR/D3 /D3/D0/CX/D2/CV/BE/BF/BV/BT/CB/CB/C1/CB/C1 /BC/BC /CA/CT/CS /CV/CX/CP/D2/D8/D7 < /BD/BF/BC/BC /BL/BH /BE/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CB /C4/BF /CT /B7/CT−→ /CI/BZ /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ≥ /BF /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ≥ /BF/C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ≥ /BF /C4/CX/D1/CX/D8/D7 /D3/D2 /CA /CU/D6/D3/D1 /C7/D2/B9/CB/CW/CT/D0/D0 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /BZ/D6/CP/DA/CX/D8/D3/D2/D7/BM δ≥ /BF/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /D0/CX/D1/CX/D8/D7 /D7/CX/D1/CX/D0/CP /D6 /D8/D3 /D8/CW/D3/D7/CT /CX/D2 /D8/CW/CT /D4 /D6/CT/DA/CX/D3/D9/D7 /D7/CT/CR/D8/CX/D3/D2/B8 /CQ/D9/D8 /CU/D3 /D6δ /BP /BF /CT/DC/D8/D6/CP/CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D2/D1 /CU/D3 /D6δ /BP/BF /BA /BX/D2/D8/D6/CX/CT/D7 /CP /D6/CT /CP/D0/D7/D3 /D7/CW/D3 /DB/D2 /CU/D3 /D6 /D4/CP/D4 /CT/D6/D7/CT/DC/CP/D1/CX/D2/CX/D2/CV /D1/D3 /CS/CT/D0/D7 /DB/CX/D8/CW δ> /BF/BA/CE /BT/C4/CD/BX /B4/D2/D1/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF. /BI /BL/BH /BD/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /BV/BW/BY /D4 /D4→ /CY/BZ < /BF. /BH /BL/BH /BD/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /BW/C4/C8/C0 /CT /B7/CT−→γ /BZ < /BE. /BL /BL/BH /BD/BE/BT /BV/C0/BT/CA/BW /BC/BG /BX /C4/BF /CT /B7/CT−→γ /BZ/BL/BH /BD/BF/BT /BV/C7/CB/CC /BT /BC/BG /BV /BV/BW/BY /D4/D4→ /CY/BZ < /BC. /BC/BC/BG/BE /BL/BH /BD/BG/BV/BT/CB/CB/BX /BC/BG /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6γ /D7/D3/D9/D6/CR/CT/D7 < /BI. /BD /BL/BH /BD/BH/BT/BU/BT/CI/C7 /CE /BC/BF /BW/BC /D4/D4→ /CY/BZ < /BD. /BD/BG /BL/BH /BD/BI/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /CB/D9/D4 /CT/D6/D2/D3/DA/CP /CR/D3 /D3/D0/CX/D2/CV < /BC. /BC/BE/BH /BL/BH /BD/BJ/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /BW/CX/AB/D9/D7/CT γ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS < /BC. /BD/BD /BL/BH /BD/BK/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6γ /D7/D3/D9/D6/CR/CT/D7 < /BC. /BC/BC/BE/BI /BL/BH /BD/BL/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /C6/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6 /CW/CT/CP/D8/CX/D2/CV < /BF. /BL /BL/BH /BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→γ /BZ/BE/BD/BY /BT/C1/CA/BU/BT/C1/CA/C6 /BC/BD /BV/D3/D7/D1/D3/D0/D3/CV/DD < /BC. /BK /BL/BH /BE/BE/C0/BT/C6/C0/BT/CA/CC /BC/BD /CB/D9/D4 /CT/D6/D2/D3/DA/CP /CR/D3 /D3/D0/CX/D2/CV/BE/BF/BV/BT/CB/CB/C1/CB/C1 /BC/BC /CA/CT/CS /CV/CX/CP/D2/D8/D7 < /BD/BK /BL/BH /BE/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CB /C4/BF /CT /B7/CT−→ /CI/BZ/BD/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT/B8/BT /BC/BI /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D4→ /CY/BZ /D9/D7/CX/D2/CV /BF/BI/BK /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8√ s /BP/BD /BA /BL /BI/CC /CT/CE/BA /CB/CT/CT/D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /C1 /C1 /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6 /CP/D0/D0δ≤ /BI/BA /BD/BD/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BH /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→γ /BZ /CP/D8√ s /BP /BD/BK/BC/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2/D8/CW/CT /D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /D7/CR/CP/D0/CT/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CP/D0/D0δ≤ /BI/CP /D6/CT /CV/CX/DA/CT/D2/CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BI/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT /D8/CW/D3/D7/CT /CX/D2 /BT/BU/CA/BX/CD /BC/BC /CI /BA/BD/BE/BT /BV/C0/BT/CA/BW /BC/BG /BX /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→γ /BZ /CP/D8√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT/D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /D7/CR/CP/D0/CT/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BK /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW δ≤ /BK/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT /D8/CW/D3/D7/CT /CX/D2 /BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CA /BA/BD/BF/BT /BV/C7/CB/CC /BT/BC /BG /BV /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4/D4→ /CY/BZ /CP/D8√ s /BP/BD /BA /BK /CC /CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT /D7/CX/DE/CT /D3/CU/CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /D7/CR/CP/D0/CT/BA /CB/CT/CT /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7 /D3/D2 δ /BP/BG /B8 /BI /BA/BD/BG/BV/BT/CB/CB/BX /BC/BG /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CA /CU/D6/D3/D1 /D8/CW/CT /CV/CP/D1/D1/CP/B9/D6/CP /DD /CT/D1/CX/D7/D7/CX/D3/D2 /D3/CU /D4 /D3/CX/D2/D8 γ /D7/D3/D9/D6/CR/CT/D7 /D8/CW/CP/D8/CP /D6/CX/D7/CT/D7 /CU/D6/D3/D1 /D8/CW/CT /D4/CW/D3/D8/D3/D2 /CS/CT/CR/CP /DD /D3/CU /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CP /D6/D3/D9/D2/CS /D2/CT/DB/D0/DD /CQ /D3 /D6/D2 /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7/B8 /CP/D4/D4/D0/DD/CX/D2/CV /D8/CW/CT/D8/CT/CR/CW/D2/CX/D5/D9/CT /D3/CU /C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /D8/D3 /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7 /CX/D2 /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /CQ/D9/D0/CV/CT/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/CP /D0 /D0δ≤/BJ/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /C1/BA/BD/BH/BT/BU/BT/CI/C7 /CE /BC/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4 /D4→ /CY/BZ /CP/D8√ /D7 /BP/BD/BA/BK /CC /CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /C5/BW /CU/D3 /D6 /BE /D8/D3 /BJ/CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8 /CU/D6/D3/D1 /DB/CW/CX/CR/CW /D8/CW/CT/D7/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /CA /CP /D6/CT /CS/CT/D6/CX/DA/CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7/D3/D2 /CX/D2/D8/CT/D6/D1/CT/CS/CX/CP/D8/CT /DA/CP/D0/D9/CT/D7 /D3/CU δ /BA /CF /CT /D5/D9/D3/D8/CT /D6/CT/D7/D9/D0/D8/D7 /DB/CX/D8/CW/D3/D9/D8 /D8/CW/CT /CP/D4/D4 /D6/D3 /DC/CX/D1/CP/D8/CT /C6/C4/C7 /D7/CR/CP/D0/CX/D2/CV/CX/D2/D8/D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA/BD/BI/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CA /CU/D6/D3/D1 /CV/D6/CP/DA/CX/D8/D3/D2 /CR/D3 /D3/D0/CX/D2/CV /D3/CU /D7/D9/D4 /CT/D6/D2/D3/DA/CP /CB/C6/BD/BL/BK/BJ/CP/BA/C4/CX/D1/CX/D8/D7 /CU/D3 /D6/CP /D0 /D0δ≤ /BJ/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /CE /CP/D2/CS /CE/C1/BA/BD/BJ/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CA /CU/D6/D3/D1 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CT/D1/CX/D8/D8/CT/CS /CX/D2 /D7/D9/D4 /CT/D6/D2/D3/DA/CP/CT /CP/D2/CS /DB/CW/CX/CR/CW/D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8/D0/DD /CS/CT/CR/CP /DD /B8 /CR/D3/D2/D8/CP/D1/CX/D2/CP/D8/CX/D2/CV /D8/CW/CT /CS/CX/AB/D9/D7/CT /CR/D3/D7/D1/CX/CR γ /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/CP /D0 /D0δ≤ /BJ/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /CE /CP/D2/CS /CE/C1/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT /D8/CW/D3/D7/CT /CX/D2 /C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BE/BA/BD/BK/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CA /CU/D6/D3/D1 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CT/D1/CX/D8/D8/CT/CS /CX/D2 /D8 /DB /D3 /D6/CT/CR/CT/D2/D8 /D7/D9/D4 /CT/D6/D2/D3/DA/CP/CT/CP/D2/CS /DB/CW/CX/CR/CW /D7/D9/CQ/D7/CT/D5/D9/CT/D2/D8/D0/DD /CS/CT/CR/CP /DD /B8 /CR/D6/CT/CP/D8/CX/D2/CV /D4 /D3/CX/D2/D8 γ /D7/D3/D9/D6/CR/CT/D7/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/CP /D0 /D0δ≤ /BJ/CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2/D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT/D7 /CE /CP/D2/CS /CE/C1/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CR/D3 /D6/D6/CT/CR/D8/CT/CS /CX/D2 /D8/CW/CT /D4/D9/CQ/D0/CX/D7/CW/CT/CS /CT/D6/D6/CP/D8/D9/D1/BA/BD/BL/C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BF /D3/CQ/D8/CP/CX/D2 /CP /D0/CX/D1/CX/D8 /D3/D2 /CA /CU/D6/D3/D1 /D8/CW/CT /CW/CT/CP/D8/CX/D2/CV /D3/CU /D3/D0/CS /D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6/D7 /CQ /DD /D8/CW/CT/D7/D9/D6/D6/D3/D9/D2/CS/CX/D2/CV /CR/D0/D3/D9/CS /D3/CU /D8/D6/CP/D4/D4 /CT/CS /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2/D7/BA /C4/CX/D1/CX/D8/D7 /CU/D3 /D6 /CP/D0/D0δ≤ /BJ /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /D8/CW/CT/CX/D6/CC /CP/CQ/D0/CT/D7 /CE /CP/D2/CS /CE/C1/BA /CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /D7/D9/D4 /CT/D6/D7/CT/CS/CT /D8/CW/D3/D7/CT /CX/D2 /C0/BT/C6/C6/BX/CB/CC /BT/BW /BC/BE/BA/BE/BC/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /D9/D7/CT /D8/CW/CT /D4 /D6/D3 /CR/CT/D7/D7 /CT /B7/CT−→γ /BZ /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7/D3/D2 /D8/CW/CT /D7/CX/DE/CT /D3/CU /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7 /CP/D2/CS /D8/CW/CT /D7/CR/CP/D0/CT /D3/CU /CV/D6/CP/DA/CX/D8 /DD /BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW δ≤ /BI/CU /D3 /D6 /CS/CT/D6/CX/DA/CT/CS /D0/CX/D1/CX/D8/D7 /D3/D2 /C5/BW /BA/BE/BD/BY /BT/C1/CA/BU/BT/C1/CA/C6 /BC/BD /D3/CQ/D8/CP/CX/D2/D7 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CA /CU/D6/D3/D1 /D3/DA/CT/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /D8/CW/CT /CT/CP /D6/D0/DD/D9/D2/CX/DA/CT/D6/D7/CT/BA /BU/D3/D9/D2/CS/D7 /CP /D6/CT /D5/D9/D3/D8/CT/CS /CX/D2 /D4/CP/D4 /CT/D6 /CX/D2 /D8/CT/D6/D1/D7 /D3/CU /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /D7/CR/CP/D0/CT /D3/CU /CV/D6/CP/DA/CX/D8 /DD /BA /BU/D3/D9/D2/CS/D7/CS/CT/D4 /CT/D2/CS /D7/D8/D6/D3/D2/CV/D0/DD /D3/D2 /D8/CT/D1/D4 /CT/D6/CP/D8/D9/D6/CT /D3/CU /C9/BV/BW /D4/CW/CP/D7/CT /D8/D6/CP/D2/D7/CX/D8/CX/D3/D2 /CP/D2/CS /D6/CP/D2/CV/CT /CU/D6/D3/D1 /CA< /BC. /BD/BFµ /D1/D8/D3 /BC. /BC/BC/BDµ /D1/CU /D3 /D6δ /BP/BE/BN /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6δ /BP/BF/B8/BG /CR/CP/D2 /CQ /CT /CS/CT/D6/CX/DA/CT/CS /CU/D6/D3/D1 /CC /CP/CQ/D0/CT /BD /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA/BE/BE/C0/BT/C6/C0/BT/CA/CC /BC/BD /D3/CQ/D8/CP/CX/D2 /CQ /D3/D9/D2/CS/D7 /D3/D2 /CA /CU/D6/D3/D1 /D0/CX/D1/CX/D8/D7 /D3/D2 /CV/D6/CP/DA/CX/D8/D3/D2 /CR/D3 /D3/D0/CX/D2/CV /D3/CU /D7/D9/D4 /CT/D6/D2/D3/DA/CP /CB/C6 /BD/BL/BK/BJ/CP/D9/D7/CX/D2/CV /D2/D9/D1/CT/D6/CX/CR/CP/D0 /D7/CX/D1/D9/D0/CP/D8/CX/D3/D2/D7 /D3/CU /D4 /D6/D3/D8/D3/B9/D2/CT/D9/D8/D6/D3/D2 /D7/D8/CP /D6 /D2/CT/D9/D8/D6/CX/D2/D3 /CT/D1/CX/D7/D7/CX/D3/D2/BA/BE/BF/BV/BT/CB/CB/C1/CB/C1 /BC/BC /D3/CQ/D8/CP/CX/D2 /D6/D3/D9/CV/CW /CQ /D3/D9/D2/CS/D7 /D3/D2 /C5/BW /B4/CP/D2/CS /D8/CW/D9/D7 /CA /B5 /CU/D6/D3/D1 /D6/CT/CS /CV/CX/CP/D2/D8 /CR/D3 /D3/D0/CX/D2/CV /CU/D3 /D6δ /BP/BE/B8/BF/BA/CB/CT/CT /D8/CW/CT/CX/D6 /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7/BA/BE/BG/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CB /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CT /B7/CT−→ /CI/BZ /CP/D8√ /D7 /BP/BD/BK/BL /BZ/CT/CE/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CV/D6/CP/DA/CX/D8 /DD /D7/CR/CP/D0/CT/CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BE/B8 /CU/D3 /D6δ≤ /BG/BA /C5/CP/D7/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C5/CC/CC /C5/CP/D7/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C5/CC/CC /C5/CP/D7/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C5/CC/CC /C5/CP/D7/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C5/CC/CC/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D9/D8/B9/D3/AB /D1/CP/D7/D7 /D7/CR/CP/D0/CT/B8 /C5/CC/CC /B8 /D3/CU /CS/CX/D1/CT/D2/D7/CX/D3/D2/B9/BK /D3/D4 /CT/D6/CP/D8/D3 /D6/D7/CU/D6/D3/D1 /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT /CX/D2 /D1/D3 /CS/CT/D0/D7 /D3/CU /D0/CP /D6/CV/CT /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /BT/D1/CQ/CX/CV/D9/CX/D8/CX/CT/D7 /CX/D2 /D8/CW/CT/CD/CE/B9/CS/CX/DA/CT/D6/CV/CT/D2/D8 /D7/D9/D1/D1/CP/D8/CX/D3/D2 /CP /D6/CT /CP/CQ/D7/D3 /D6/CQ /CT/CS /CX/D2/D8/D3 /D8/CW/CT /D4/CP /D6/CP/D1/CT/D8/CT/D6 λ /B8 /DB/CW/CX/CR/CW /CX/D7 /D8/CP/CZ /CT/D2 /D8/D3 /CQ /CT λ /BP ± /BD /CX/D2 /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CP/D2/CP/D0/DD/D7/CT/D7/BA /BU/D3/D9/D2/CS/D7 /CU/D3 /D6λ /BP− /BD/CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /D4/CP /D6/CT/D2/D8/CW/CT/D7/CX/D7 /CP/CU/D8/CT/D6 /D8/CW/CT/CQ /D3/D9/D2/CS /CU/D3 /D6λ /BP /B7 /BD/B8 /CX/CU /CP/D4/D4 /D6/D3/D4 /D6/CX/CP/D8/CT/BA /BW/CX/AB/CT/D6/CT/D2/D8 /D4/CP/D4 /CT/D6/D7 /D9/D7/CT /D7/D0/CX/CV/CW/D8/D0/DD /CS/CX/AB/CT/D6/CT/D2/D8 /CS/CT/AC/D2/CX/D8/CX/D3/D2/D7 /D3/CU/D8/CW/CT /D1/CP/D7/D7 /D7/CR/CP/D0/CT/BA /CC/CW/CT /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D9/D7/CT/CS /CW/CT/D6/CT /CX/D7 /D6/CT/D0/CP/D8/CT/CS /D8/D3 /CP/D2/D3/D8/CW/CT/D6 /D4 /D3/D4/D9/D0/CP /D6 /CR/D3/D2/DA/CT/D2/D8/CX/D3/D2 /CQ /DD/C5 /BG TT /BP/B4 /BE /BB π /B5/A3 /BG T /B8 /CP/D7 /CS/CX/D7/CR/D9/D7/D7/CT/CS /CX/D2 /D8/CW/CT /CP/CQ /D3/DA/CT /CA/CT/DA/CX/CT/DB /D3/D2 /CK/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7/BAꜼ/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BD. /BD /B4> /BD/BA/BC/B5 /BL/BH /BE/BH/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /BT/C4/BX/C8 /CT /B7/CT−→ /CT /B7/CT− > /BC. /BK/BL/BK /B4> /BC/BA/BL/BL/BK/B5 /BL/BH /BE/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /BW/C4/C8/C0 /CT /B7/CT−→/lscript /B7/lscript− > /BC. /BK/BH/BF /B4> /BC/BA/BL/BF/BL/B5 /BL/BH /BE/BJ/BZ/BX/CA/BW/BX/CB /BC/BI /D4 /D4→ /CT /B7/CT−/B8γγ > /BC. /BL/BI /B4> /BC. /BL/BF/B5 /BL/BH /BE/BK/BT/BU/BT/CI/C7 /CE /BC/BH /CE /BW/BC /D4 /D4→µ /B7µ− > /BC. /BJ/BK /B4> /BC. /BJ/BL/B5 /BL/BH /BE/BL/BV/C0/BX/C3/BT/C6/C7 /CE /BC/BG /BU /CI/BX/CD/CB /CT±/D4→ /CT±/CG > /BC. /BK/BC/BH /B4> /BC. /BL/BH/BI/B5 /BL/BH /BF/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BW /C7/C8 /BT/C4 /CT /B7/CT−→γγ > /BC. /BJ /B4> /BC. /BJ/B5 /BL/BH /BF/BD/BT /BV/C0/BT/CA/BW /BC/BF /BW /C4/BF /CT /B7/CT−→ /CI/CI > /BC. /BK/BE /B4> /BC. /BJ/BK/B5 /BL/BH /BF/BE/BT/BW/C4/C7/BY/BY /BC/BF /C0/BD /CT±/D4→ /CT±/CG > /BD. /BE/BK /B4> /BD. /BE/BH/B5 /BL/BH /BF/BF/BZ/C1/CD/BW/C1/BV/BX /BC/BF /CA/CE/CD/BX > /BE/BC. /BI /B4> /BD/BH. /BJ/B5 /BL/BH /BF/BG/BZ/C1/CD/BW/C1/BV/BX /BC/BF /CA/CE/CD/BX /BW/CX/D1/B9/BI /D3/D4 /CT/D6/CP/D8/D3 /D6/D7 > /BC. /BK/BC /B4> /BC. /BK/BH/B5 /BL/BH /BF/BH/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /BT/C4/BX/C8 /CT /B7/CT−→γγ > /BC. /BK/BG /B4> /BC. /BL/BL/B5 /BL/BH /BF/BI/BT /BV/C0/BT/CA/BW /BC/BE /BW /C4/BF /CT /B7/CT−→γγ > /BD. /BE /B4> /BD. /BD/B5 /BL/BH /BF/BJ/BT/BU/BU/C7/CC/CC /BC/BD /BW/BC /D4 /D4→ /CT /B7/CT−/B8γγ > /BC. /BI/BC /B4> /BC. /BI/BF/B5 /BL/BH /BF/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /CT /B7/CT−→µ /B7µ− /BD/BE/BK/BD /BD/BE/BK/BD/BD/BE/BK/BD /BD/BE/BK/BD/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 > /BC. /BI/BF /B4> /BC. /BH/BC/B5 /BL/BH /BF/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /CT /B7/CT−→τ /B7τ− > /BC. /BI/BK /B4> /BC. /BI/BD/B5 /BL/BH /BF/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /C7/C8 /BT/C4 /CT /B7/CT−→µ /B7µ−/B8τ /B7τ−/BF/BL/BT/BU/CA/BX/CD /BC/BC /BT /BW/C4/C8/C0 /CT /B7/CT−→γγ > /BC. /BI/BK/BC /B4> /BC. /BH/BG/BE/B5 /BL/BH /BG/BC/BT/BU/CA/BX/CD /BC/BC /CB /BW/C4/C8/C0 /CT /B7/CT−→µ /B7µ−/B8τ /B7τ− > /BD/BH/DF /BE/BK /BL/BL/BA/BJ /BG/BD/BV/C0/BT/C6/BZ /BC/BC /BU /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BC. /BL/BK /BL/BH /BG/BE/BV/C0/BX/CD/C6/BZ /BC/BC /CA/CE/CD/BX /CT /B7/CT−→γγ > /BC. /BE/BL/DF /BC. /BF/BK /BL/BH /BG/BF/BZ/CA/BT/BX/CB/CB/BX/CA /BC/BC /CA/CE/CD/BX /B4 /CV− /BE/B5µ > /BC. /BH/BC/DF /BD. /BD /BL/BH /BG/BG/C0/BT/C6 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BE. /BC /B4> /BE. /BC/B5 /BL/BH /BG/BH/C5/BT /CC/C0/BX/CF/CB /BC/BC /CA/CE/CD/BX /D4/D4→ /CY/CY > /BD. /BC /B4> /BD. /BD/B5 /BL/BH /BG/BI/C5/BX/C4/BX /BC/BC /CA/CE/CD/BX /CT /B7/CT−→ /CE/CE/BG/BJ/BT/BU/BU/C1/BX/C6/BW/C1 /BL/BL /C8 /C7/C8 /BT/C4/BG/BK/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /C5 /C4/BF/BG/BL/BT /BV/BV/C1/BT/CA/CA/C1 /BL/BL /CB /C4/BF > /BD. /BG/BD/BE /B4> /BD. /BC/BJ/BJ/B5 /BL/BH /BH/BC/BU/C7/CD/CA/C1/C4/C3 /C7 /CE /BL/BL /CT /B7/CT−→ /CT /B7/CT−/BE/BH/CB/BV/C0/BT/BX/C4 /BC/BJ /BT /D9/D7/CTe /B7e−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /A3/CC /B8/CW/CT/D6/CT /CR/D3/D2/DA/CT/D6/D8/CT/CS /D8/D3 /D0/CX/D1/CX/D8/D7 /D3/D2 /C5TT /BA /BE/BI/BT/BU/BW /BT/C4/C4/BT/C0 /BC/BI /BV /D9/D7/CT /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s∼ /BD/BF/BC/DF /BE/BC/BJ /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /D0/D3 /DB /CT/D6 /D0/CX/D1/CX/D8/D7 /D3/D2/C5TT /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D8/D3 /D8/CW/CT/CX/D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /C5/D7 /BA /BU/D3/D9/D2/CS /D7/CW/D3 /DB/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /CP/D0/D0 /D4 /D3/D7/D7/CX/CQ/D0/CT/AC/D2/CP/D0 /D7/D8/CP/D8/CT /D0/CT/D4/D8/D3/D2/D7/B8 /lscript /BP /CT /B8µ /B8τ /BA /BU/D3/D9/D2/CS/D7 /D3/D2 /CX/D2/CS/CX/DA/CX/CS/D9/CP/D0 /D0/CT/D4/D8/D3/D2/CX/CR /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CR/CP/D2 /CQ /CT /CU/D3/D9/D2/CS/CX/D2 /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /BF/BD/BA /BE/BJ/BZ/BX/CA/BW/BX/CB /BC/BI /D9/D7/CT /BD/BC/BC /D8/D3 /BD/BD/BC /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BK /CC /CT/CE/B8 /CP/D7/D6/CT/CR/D3 /D6/CS/CT/CS /CQ /DD /D8/CW/CT /BV/BW/BY /BV/D3/D0/D0/CP/CQ /D3 /D6/CP/D8/CX/D3/D2 /CS/D9/D6/CX/D2/CV /CA/D9/D2 /C1 /D3/CU /D8/CW/CT /CC /CT/DA/CP/D8/D6/D3/D2/BA /BU/D3/D9/D2/CS /D7/CW/D3 /DB/D2 /CX/D2/CR/D0/D9/CS/CT/D7/CP /C3 /B9/CU/CP/CR/D8/D3 /D6 /D3/CU /BD/BA/BF/BA /BU/D3/D9/D2/CS/D7 /D3/D2 /CX/D2/CS/CX/DA/CX/CS/D9/CP/D0 /CT /B7/CT−/CP/D2/CSγγ /AC/D2/CP/D0 /D7/D8/CP/D8/CT/D7 /CP /D6/CT /CU/D3/D9/D2/CS /CX/D2 /D8/CW/CT/CX/D6/CC /CP/CQ/D0/CT /C1/BA /BE/BK/BT/BU/BT/CI/C7 /CE/BC /BH /CE /D9/D7/CT /BE/BG/BI /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CU/D6/D3/D1 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ s /BP /BD/BA/BL/BI /CC /CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6/CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/D3 µ /B7µ−/CU/D6/D3/D1 /CV/D6/CP/DA/CX/D8/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT/BA/BE/BL/BV/C0/BX/C3/BT/C6/C7 /CE/BC /BG /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /CT±/D4→ /CT±/CG/DB/CX/D8/CW /BD/BF/BC /D4/CQ− /BD/D3/CU /CR/D3/D1/CQ/CX/D2/CT/CS /CS/CP/D8/CP /CP/D2/CS /C9 /BE/DA/CP/D0/D9/CT/D7 /D9/D4 /D8/D3 /BG/BC/B8/BC/BC/BC /BZ/CT/CE /BE/D8/D3 /D4/D0/CP/CR/CT /CP /CQ /D3/D9/D2/CS/D3/D2 /C5TT /BA/BF/BC/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BF /BW /D9/D7/CT /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BD/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT /D9/D0/B9/D8/D6/CP/DA/CX/D3/D0/CT/D8 /D7/CR/CP/D0/CT /C5/CC/CC /B8 /DB/CW/CX/CR/CW /CX/D7 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D8/D3 /D8/CW/CT/CX/D6 /CS/CT/AC/D2/CX/D8/CX/D3/D2 /D3/CU /C5/D7 /BA/BF/BD/BT /BV/C0/BT/CA/BW /BC/BF /BW /D0/D3 /D3/CZ /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CU/D3 /D6 /CT /B7/CT−→ /CI/CI /CU/D6/D3/D1√ /D7 /BP/BE/BC/BC/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CP /CQ /D3/D9/D2/CS /D3/D2 /C5/CC/CC /BA/BF/BE/BT/BW/C4/C7/BY/BY /BC/BF /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CS/CT/DA/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /CS/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /CT±/D4→ /CT±/CG /CP/D8√ /D7 /BP/BF/BC/BD /CP/D2/CS /BF/BD/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /C5/CC/CC /BA/BF/BF/BZ/C1/CD/BW/C1/BV/BX /BC/BF /D6/CT/DA/CX/CT/DB /CT/DC/CX/D7/D8/CX/D2/CV /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0 /CQ /D3/D9/D2/CS/D7 /D3/D2 /C5/CC/CC /CP/D2/CS /CS/CT/D6/CX/DA/CT /CP /CR/D3/D1/CQ/CX/D2/CT/CS /D0/CX/D1/CX/D8/BA/BF/BG/BZ/C1/CD/BW/C1/BV/BX /BC/BF /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /A3/BI /B8 /D8/CW/CT /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU /D8/CW/CT /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0/D0/DD/B9/CX/D2/CS/D9/CR/CT/CS /CS/CX/D1/CT/D2/D7/CX/D3/D2/B9/BI/D3 /D4 /CT /D6 /CP /D8 /D3 /D6/B4 /BEπλ /BB/A3 /BE/BI /B5/B4/summationtext /CUγµγ /BH/CU /B5/B4/summationtext /CUγµγ /BH/CU /B5/B8 /D9/D7/CX/D2/CV /CS/CP/D8/CP /CU/D6/D3/D1 /CP /DA/CP /D6/CX/CT/D8 /DD /D3/CU /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/CA/CT/D7/D9/D0/D8/D7 /CP /D6/CT /D5/D9/D3/D8/CT/CS /CU/D3 /D6λ /BP± /BD /CP/D2/CS /CP /D6/CT /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D3/CU δ /BA/BF/BH/C0/BX/C1/CB/CC/BX/CA /BC/BF /BV /D9/D7/CT /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL/DF /BE/BC/BL /BZ/CT/CE /D8/D3 /D4/D0/CP/CR/CT /CQ /D3/D9/D2/CS/D7 /D3/D2 /D8/CW/CT /D7/CR/CP/D0/CT/D3/CU /CS/CX/D1/B9/BK /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/BA /CC/CW/CT/CX/D6 /C5±/D7 /CX/D7 /CT/D5/D9/CX/DA/CP/D0/CT/D2/D8 /D8/D3 /D3/D9/D6 /C5/CC/CC /DB/CX/D8/CWλ /BP± /BD/BA/BF/BI/BT /BV/C0/BT/CA/BW /BC/BE /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CV/D6/CP/DA/CX/D8/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT /CT/AB/CT/CR/D8/D7 /CX/D2 /CT /B7/CT−→γγ /CP/D8 /BX/CR/D1 /BP/BD/BL/BE/DF /BE/BC/BL /BZ/CT/CE/BA/BF/BJ/BT/BU/BU/C7/CC/CC /BC/BD /D7/CT/CP /D6/CR/CW /CU/D3 /D6/DA /CP /D6/CX/CP/D8/CX/D3/D2/D7 /CX/D2 /CS/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /D8/D3 /CT /B7/CT−/CP/D2/CSγγ /AC/D2/CP/D0/D7/D8/CP/D8/CT/D7 /CP/D8 /D8/CW/CT /CC /CT/DA/CP/D8/D6/D3/D2/BA/BF/BK/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /CA /D9/D7/CT/D7 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BL /BZ/CT/CE/BA/BF/BL/BT/BU/CA/BX/CD /BC/BC /BT /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D7 /B9/CR/CW/CP/D2/D2/CT/D0 /CV/D6/CP/DA/CX/D8/D3/D2 /CT/DC/CR/CW/CP/D2/CV/CT /CT/AB/CT/CR/D8/D7 /CX/D2 /CT /B7/CT−→γγ /CP/D8 /BX/CR/D1 /BP/BD/BK/BL/DF /BE/BC/BE /BZ/CT/CE/BA/BG/BC/BT/BU/CA/BX/CD /BC/BC /CB /D9/D7/CT/D7 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP/BD/BK/BF /CP/D2/CS /BD/BK/BL /BZ/CT/CE/BA /BU/D3/D9/D2/CS/D7 /D3/D2 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/BZ/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D3 /D6 /CB/D8/D6/CX/D2/CV /C5/CP/D7/D7 /CB/CR/CP/D0/CT/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CU/D9/D2/CS/CP/D1/CT/D2/D8/CP/D0 /CV/D6/CP/DA/CX/D8/CP/D8/CX/D3/D2/CP/D0 /D7/CR/CP/D0/CT /CP/D2/CS/BB/D3 /D6 /D8/CW/CT /D7/D8/D6/CX/D2/CV/D7/CR/CP/D0/CT /CU/D6/D3/D1 /D4 /D6/D3 /CR/CT/D7/D7/CT/D7 /DB/CW/CX/CR/CW /CS/CT/D4 /CT/D2/CS /CS/CX/D6/CT/CR/D8/D0/DD /D3/D2 /D3/D2/CT /D3 /D6 /D8/CW/CT /D3/D8/CW/CT/D6 /D3/CU /D8/CW/CT/D7/CT /D7/CR/CP/D0/CT/D7/BA/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /greaterorsimilar /BD/DF /BE /BH/BD/BT/C6/BV/C0/C7/CA/BW/C7/C9/BA/BA/BA /BC/BE /BU /CA/CE/CD/BX /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7 > /BC. /BG/BL /BH/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /C4/BF /CT /B7/CT−→ /CT /B7/CT− /BH/BD/BT/C6/BV/C0/C7/CA/BW/C7/C9/CD/C1 /BC/BE /BU /CS/CT/D6/CX/DA/CT /CQ /D3/D9/D2/CS /D3/D2 /C5/BW /CU/D6/D3/D1 /D2/D3/D2/B9/D3/CQ/D7/CT/D6/DA/CP/D8/CX/D3/D2 /D3/CU /CQ/D0/CP/CR/CZ /CW/D3/D0/CT /D4 /D6/D3 /CS/D9/CR/B9/D8/CX/D3/D2 /CX/D2 /CW/CX/CV/CW/B9/CT/D2/CT/D6/CV/DD /CR/D3/D7/D1/CX/CR /D6/CP /DD/D7/BA /BU/D3/D9/D2/CS /CX/D7 /D7/D8/D6/D3/D2/CV/CT/D6 /CU/D3 /D6/D0 /CP /D6/CV/CT/D6δ /B8 /CQ/D9/D8 /CS/CT/D4 /CT/D2/CS/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT/D0/DD/D3/D2 /D8/CW/D6/CT/D7/CW/D3/D0/CS /CU/D3 /D6 /CQ/D0/CP/CR/CZ /CW/D3/D0/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/BA/BH/BE/BT /BV/BV/C1/BT/CA/CA/C1 /BC/BC /C8 /D9/D7/CT/D7 /CT /B7/CT−/CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8√ /D7 /BP /BD/BK/BF /CP/D2/CS /BD/BK/BL /BZ/CT/CE/BA /BU/D3/D9/D2/CS /D3/D2 /D7/D8/D6/CX/D2/CV/D7/CR/CP/D0/CT /C5/D7 /CU/D6/D3/D1 /D1/CP/D7/D7/CX/DA/CT /D7/D8/D6/CX/D2/CV /D1/D3 /CS/CT/D7/BA /C5/D7 /CX/D7 /CS/CT/AC/D2/CT/CS /CX/D2hep-ph/0001166 /CQ /DD/C5/D7 /B4/BD/BBπ /B5 /BD/ /BKα− /BD/ /BG/BP /C5 /DB/CW/CT/D6/CT /B4/BG π /BZ /B5− /BD/BP /C5 /D2 /B7/BE/CA /D2/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /BD/BB /CA /BP /C5/CR /C4/CX/D1/CX/D8/D7 /D3/D2 /BD/BB /CA /BP /C5/CR /C4/CX/D1/CX/D8/D7 /D3/D2 /BD/BB /CA /BP /C5/CR /C4/CX/D1/CX/D8/D7 /D3/D2 /BD/BB /CA /BP /C5/CR/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2 /CX/D2/CR/D0/D9/CS/CT/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /BD/BB /CA /BP /C5/CR /B8 /D8/CW/CT /CR/D3/D1/D4/CP/CR/D8/CX/AC/CR/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /CX/D2 /D1/D3 /CS/CT/D0/D7 /DB/CX/D8/CW/CC /CT/CE /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/B8 /CS/D9/CT /D8/D3 /CT/DC/CR/CW/CP/D2/CV/CT /D3/CU /CB/D8/CP/D2/CS/CP /D6/CS /C5/D3 /CS/CT/D0 /C3/C3 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2/D7/BA /BU/D3/D9/D2/CS/D7/CP/D7/D7/D9/D1/CT /CU/CT/D6/D1/CX/D3/D2/D7 /CP /D6/CT /D2/D3/D8 /CX/D2 /D8/CW/CT /CQ/D9/D0/CZ/B8 /D9/D2/D0/CT/D7/D7 /D7/D8/CP/D8/CT/CS /D3/D8/CW/CT/D6/DB/CX/D7/CT/BA /CB/CT/CT /D8/CW/CT Ꜽ/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/B9/D7/CX/D3/D2/D7Ꜽ /D6/CT/DA/CX/CT/DB /CU/D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2 /D3/CU /D1/D3 /CS/CT/D0 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/BA/CE /BT/C4/CD/BX /B4/CC /CT/CE/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• > /BC. /BI /BL/BH /BH/BF/C0/BT/C1/CB/BV/C0 /BC/BJ /CA/CE/CD/BX /BU→ /CG/D7γ > /BC. /BI /BL/BC /BH/BG/BZ/C7/BZ/C7/C4/BT/BW/CI/BX /BC/BI /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BF. /BF /BL/BH /BH/BH/BV/C7/CA/C6/BX/CC /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ > /BF. /BF/DF /BF. /BK /BL/BH /BH/BI/CA/C1/CI/CI/C7 /BC/BC /CA/CE/CD/BX /BX/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ/BH/BF/C0/BT/C1/CB/BV/C0 /BC/BJ /D9/D7/CT /CX/D2/CR/D0/D9/D7/CX/DA/CT /BU /B9/D1/CT/D7/D3/D2 /CS/CT/CR/CP /DD/D7 /D8/D3 /D4/D0/CP/CR/CT /CP /C0/CX/CV/CV/D7 /D1/CP/D7/D7 /CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CQ /D3/D9/D2/CS /D3/D2/D8/CW/CT /CR/D3/D1/D4/CP/CR/D8/CX/AC/CR/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /BD/BB /CA /CX/D2 /D8/CW/CT /D1/CX/D2/CX/D1/CP/D0 /D9/D2/CX/DA/CT/D6/D7/CP/D0 /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2 /D1/D3 /CS/CT/D0/BA /BH/BG/BZ/C7/BZ/C7/C4/BT/BW/CI/BX /BC/BI /D9/D7/CT /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /D4 /D6/CT/CR/CX/D7/CX/D3/D2 /D3/CQ/D7/CT/D6/DA/CP/CQ/D0/CT/D7 /D8/D3 /D4/D0/CP/CR/CT /CP /D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT/CR/D3/D1/D4/CP/CR/D8/CX/AC/CR/CP/D8/CX/D3/D2 /D7/CR/CP/D0/CT /CX/D2 /D1/D3 /CS/CT/D0/D7 /DB/CX/D8/CW /D9/D2/CX/DA/CT/D6/D7/CP/D0 /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /BU/D3/D9/D2/CS /CP/D7/D7/D9/D1/CT/D7 /CP /BD/BD/BH /BZ/CT/CE /C0/CX/CV/CV/D7 /D1/CP/D7/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /D8/CW/CT /CQ /D3/D9/D2/CS /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /C0/CX/CV/CV/D7 /D1/CP/D7/D7/BA /BH/BH/BV/C7/CA/C6/BX/CC /BC/BC /D8/D6/CP/D2/D7/D0/CP/D8/CT/D7 /CP /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CR/D3 /CTÆ/CR/CX/CT/D2/D8 /D3/CU /D8/CW/CT /BG/B9/CU/CT/D6/D1/CX/D3/D2 /D3/D4 /CT/D6/CP/D8/D3 /D6/B4 /lscriptγµτa/lscript /B5/B4 /lscriptγµτa/lscript /B5 /CS/CT/D6/CX/DA/CT/CS /CQ /DD/C0 /CP /CV /CX /DB /CP /D6/CP /CP/D2/CS /C5/CP/D8/D7/D9/D1/D3/D8/D3 /CX/D2/D8/D3 /CP /D0/CX/D1/CX/D8 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D7/CR/CP/D0/CT/D3/CU /C3/C3 /CF /CQ /D3/D7/D3/D2/D7/BA/BH/BI/CA/C1/CI/CI/C7 /BC/BC /D3/CQ/D8/CP/CX/D2/D7 /D0/CX/D1/CX/D8/D7 /CU/D6/D3/D1 /CV/D0/D3/CQ/CP/D0 /CT/D0/CT/CR/D8/D6/D3 /DB /CT/CP/CZ /AC/D8/D7 /CX/D2 /D1/D3 /CS/CT/D0/D7 /DB/CX/D8/CW /CP /C0/CX/CV/CV/D7 /CX/D2 /D8/CW/CT /CQ/D9/D0/CZ/B4/BF/BA/BK /CC /CT/CE/B5 /D3 /D6 /D3/D2 /D8/CW/CT /D7/D8/CP/D2/CS/CP /D6/CS /CQ /D6/CP/D2/CT /B4/BF/BA/BF /CC /CT/CE/B5/BA /C4/CX/D1/CX/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /CF /CP /D6/D4 /CT/CS /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /CF /CP /D6/D4 /CT/CS /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7/C4/CX/D1/CX/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /CF /CP /D6/D4 /CT/CS /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7 /C4/CX/D1/CX/D8/D7 /D3/D2 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /BZ/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /CF /CP /D6/D4 /CT/CS /BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7/CC/CW/CX/D7 /D7/CT/CR/D8/CX/D3/D2/D7 /D4/D0/CP/CR/CT/D7 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /D8/CW/CT /AC/D6/D7/D8 /C3/CP/D0/D9/DE/CP/B9/C3/D0/CT/CX/D2 /B4/C3/C3/B5 /CT/DC/CR/CX/D8/CP/D8/CX/D3/D2 /D3/CU /D8/CW/CT/CV/D6/CP/DA/CX/D8/D3/D2 /CX/D2 /D8/CW/CT /DB /CP /D6/D4 /CT/CS /CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2 /D1/D3 /CS/CT/D0 /D3/CU /CA/CP/D2/CS/CP/D0/D0 /CP/D2/CS /CB/D9/D2/CS/D6/D9/D1/BA /BX/DC/D4 /CT/D6/CX/D1/CT/D2/D8/CP/D0/CQ /D3/D9/D2/CS/D7 /CS/CT/D4 /CT/D2/CS /D7/D8/D6/D3/D2/CV/D0/DD /D3/D2 /D8/CW/CT /DB /CP /D6/D4 /D4/CP /D6/CP/D1/CT/D8/CT/D6/B8 /CZ /BA /CB/CT/CT /D8/CW/CT /CK/BX/DC/D8/D6/CP /BW/CX/D1/CT/D2/D7/CX/D3/D2/D7Ꜽ /D6/CT/DA/CX/CT/DB/CU/D3 /D6 /CP /CU/D9/D0/D0 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/BA/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BH/BJ/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BZ /BV/BW/BY /D4 /D4→ /BZ→γγ /BH/BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /BV/BW/BY /D4 /D4→ /BZ→ /CT /CT/BH/BL/BT/BU/BT/CI/C7 /CE /BC/BH /C6 /BW/BC /D4 /D4→ /BZ→/lscript/lscript /B8γγ/BI/BC/BT/BU/CD/C4/BX/C6/BV/C1/BT /BC/BH /BT /BV/BW/BY /D4 /D4→ /BZ→/lscript /lscript/BH/BJ/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BZ /D9/D7/CT /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /DB /CP /D6/D4 /CT/CS/CT/DC/D8/D6/CP /CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /CC/CW/CT/DD /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CV/D6/CP/DA/CX/D8/D3/D2 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D4/CW/D3/D8/D3/D2/D7 /D9/D7/CX/D2/CV /BD/BA/BE/CU/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /BY /D3 /D6/DB /CP /D6/D4 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT/D7 /D3/CU /CZ /BB /C5/C8 /BP /BC/BA/BD/B8 /BC/BA/BC/BH/B8 /CP/D2/CS /BC/BA/BC/BD /D8/CW/CT /CQ /D3/D9/D2/CS/D7/D3/D2 /D8/CW/CT /CV/D6/CP/DA/CX/D8/D3/D2 /D1/CP/D7/D7 /CP /D6/CT /BK/BH/BC/B8 /BI/BL/BG/B8 /CP/D2/CS /BE/BF/BC /BZ/CT/CE/B8 /D6/CT/D7/D4 /CT/CR/D8/CX/DA/CT/D0/DD /BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6/D1 /D3 /D6/CT/CS/CT/D8/CP/CX/D0/D7/BA /BH/BK/BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /C0 /D9/D7/CT /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /DB /CP /D6/D4 /CT/CS /CT/DC/D8/D6/CP/CS/CX/D1/CT/D2/D7/CX/D3/D2/D7/BA /CC/CW/CT/DD /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CV/D6/CP/DA/CX/D8/D3/D2 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /CT/D0/CT/CR/D8/D6/D3/D2/D7 /D9/D7/CX/D2/CV /BD/BA/BF /CU/CQ− /BD/D3/CU /CS/CP/D8/CP/BA /BY /D3 /D6/CP /DB /CP /D6/D4 /D4/CP /D6/CP/D1/CT/D8/CT/D6 /DA/CP/D0/D9/CT /D3/CU /CZ /BB /C5/C8 /BP /BC/BA/BD /D8/CW/CT /CQ /D3/D9/D2/CS /D3/D2 /D8/CW/CT /CV/D6/CP/DA/CX/D8/D3/D2 /D1/CP/D7/D7 /CX/D7/BK/BC/BJ /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BG /CU/D3 /D6/D1 /D3 /D6/CT /CS/CT/D8/CP/CX/D0/D7/BA /BT /CR/D3/D1/CQ/CX/D2/CT/CS /CP/D2/CP/D0/DD/D7/CX/D7 /DB/CX/D8/CW /D8/CW/CT /CS/CX/D4/CW/D3/D8/D3/D2 /CS/CP/D8/CP/D3/CU /BT/BT/C4 /CC/C7/C6/BX/C6 /BC/BJ /BZ /DD/CX/CT/D0/CS/D7 /CU/D3 /D6 /CZ /BB /C5/C8 /BP /BC/BA/BD /CP /CV/D6/CP/DA/CX/D8/D3/D2 /D1/CP/D7/D7 /D0/D3 /DB /CT/D6 /CQ /D3/D9/D2/CS /D3/CU /BK/BK/BL /BZ/CT/CE/BA /BH/BL/BT/BU/BT/CI/C7 /CE/BC /BH /C6 /D9/D7/CT /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BD/BA/BL/BI /CC /CT/CE /D8/D3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /C3/C3 /CV/D6/CP/DA/CX/D8/D3/D2/D7 /CX/D2 /DB /CP 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/C2/C0/BX/C8 /BL/BL/BC/BK /BC/BC/BI /BW/BA /BU/D3/D9/D6/CX/D0/CZ /D3/DA/C0/C7/CB/C3/C1/C6/CB /BK/BH /C8/CA /BW/BF/BE /BF/BC/BK/BG /C2/BA/C3/BA /C0/D3/D7/CZ/CX/D2/D7 /CT/D8 /CP/D0/BA /CF/C1/C5/C8/D7 /CP/D2/CS /C7/D8/CW/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /CB/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6 /C7/C5/C1/CC/CC/BX/BW /BY/CA/C7/C5 /CB/CD/C5/C5/BT/CA/CH /CC /BT/BU/C4/BX WIMPS AND OTHER PARTICLE SEARCHES Revised March 2002 by K. Hikasa (Tohoku University). We collect here those searches which do not appear in any of the above search categories. These are listed in the followingorder: 1. Galactic WIMP (weakly-interacting massive particle) searches 2. Concentration of stable particles in matter 3. Limits on neutral particle production at accelerators 4. Limits on jet-jet resonance in hadron collisions 5. Limits on charged particles in e +e−collisions 6. Limits on charged particles in hadron reactions7. Limits on charged particles in cosmic rays Note that searches appear in separate sections elsewhere for Higgs bosons (and technipions), other heavy bosons (includingW R,W/prime,Z/prime, leptoquarks, axigluons), axions (including pseudo- Goldstone bosons, Majorons, familons), heavy leptons, heavy neutrinos, free quarks, monopoles, supersymmetric particles, and compositeness. We include speciﬁc WIMP searches in theappropriate sections when they yield limits on hypotheticalparticles such as supersymmetric particles, axions, massiveneutrinos, monopoles, etc.We omit papers on CHAMP’s, millicharged particles, and other exotic particles. We no longer list for limits on tachyonsand centauros. See our 1994 edition for these limits. /BZ/BT/C4/BT /BV/CC/C1/BV /CF/C1/C5/C8 /CB/BX/BT/CA/BV/C0/BX/CB /BZ/BT/C4/BT /BV/CC/C1/BV /CF/C1/C5/C8 /CB/BX/BT/CA/BV/C0/BX/CB/BZ/BT/C4/BT /BV/CC/C1/BV /CF/C1/C5/C8 /CB/BX/BT/CA/BV/C0/BX/CB /BZ/BT/C4/BT /BV/CC/C1/BV /CF/C1/C5/C8 /CB/BX/BT/CA/BV/C0/BX/CB/BV/D6/D3/D7/D7/B9/CB/CT/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BW /CP /D6/CZ /C5/CP/D8/D8/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /B4 /CG /BC/B5 /D3/D2 /C6/D9/CR/D0/CT/CX /BV/D6/D3/D7/D7/B9/CB/CT/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BW /CP /D6/CZ /C5/CP/D8/D8/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /B4 /CG /BC/B5 /D3/D2 /C6/D9/CR/D0/CT/CX/BV/D6/D3/D7/D7/B9/CB/CT/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BW /CP /D6/CZ /C5/CP/D8/D8/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /B4 /CG /BC/B5 /D3/D2 /C6/D9/CR/D0/CT/CX /BV/D6/D3/D7/D7/B9/CB/CT/CR/D8/CX/D3/D2 /C4/CX/D1/CX/D8/D7 /CU/D3 /D6/BW /CP /D6/CZ /C5/CP/D8/D8/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /B4 /CG /BC/B5 /D3/D2 /C6/D9/CR/D0/CT/CX/CC/CW/CT/D7/CT /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/DB /CT/CP/CZ/D0/DD/B9/CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D8/CW/CP/D8 /D1/CP /DD /CR/D3/D2/D7/D8/CX/D8/D9/D8/CT/D8/CW/CT /CX/D2/DA/CX/D7/CX/CQ/D0/CT /D1/CP/D7/D7 /CX/D2 /D8/CW/CT /CV/CP/D0/CP/DC/DD /BA /CD/D2/D0/CT/D7/D7 /D3/D8/CW/CT/D6/DB/CX/D7/CT /D2/D3/D8/CT/CS/B8 /CP /D0/D3 /CR/CP/D0 /D1/CP/D7/D7/CS/CT/D2/D7/CX/D8 /DD/D3 /CU /BC. /BF /BZ/CT/CE/BB/CR/D1 /BF/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BN /D7/CT/CT /CT/CP/CR/CW /D4/CP/D4 /CT/D6 /CU/D3 /D6 /DA/CT/D0/D3 /CR/CX/D8 /DD /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/BA /C1/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/D7 /D8/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CV/CX/DA/CT/D2 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D8/CW/CT /CG /BC/D1/CP/D7/D7/BA/C0/CT/D6/CT /DB /CT /D0/CX/D7/D8 /D0/CX/D1/CX/D8/D7 /D3/D2/D0/DD /CU/D3 /D6/D8 /DD/D4/CX/CR/CP/D0 /D1/CP/D7/D7 /DA/CP/D0/D9/CT/D7 /D3/CU /BE/BC /BZ/CT/CE/B8 /BD/BC/BC /BZ/CT/CE/B8 /CP/D2/CS /BD/CC /CT/CE/BA /CB/D4 /CT/CR/CX/AC/CR /D0/CX/D1/CX/D8/D7 /D3/D2 /D7/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/CX/CR /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D1/CP /DD /CQ /CT /CU/D3/D9/D2/CS/CX/D2 /D8/CW/CT /CB/D9/D4 /CT/D6/D7/DD/D1/D1/CT/D8/D6/DD /D7/CT/CR/D8/CX/D3/D2/BA/BY /D3 /D6 /D1/CG /BC /BP/BE /BC/BZ /CT /CE /BY /D3 /D6 /D1/CG /BC /BP/BE /BC/BZ /CT /CE/BY /D3 /D6 /D1/CG /BC /BP /BE/BC /BZ/CT/CE /BY /D3 /D6 /D1/CG /BC /BP /BE/BC /BZ/CT/CE/CE /BT/C4/CD/BX /B4/D2/CQ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• /BD/BT/C4/C6/BX/CA /BC/BJ /CI/BX/C8/BE /CG/CT /BE/C4/BX/BX /BC/BJ /BT /C3/C1/C5/CB /BV/D7/C1/BF/BT/C3/BX/CA/C1/BU /BC/BI /BV/BW/C5/CB /BJ/BF/BZ/CT/B8 /BE/BL/CB/CX /BG/CB/C0/C1/C5/C1/CI/CD /BC/BI /BT /BV/C6/CC/CA /BY /B4/BV/CP/BY/BE /B5/BH/BT/C4/C6/BX/CA /BC/BH /C6/BT/C1/BT /C6/CP/C1/BI/BU/BT/CA/C6/BT/BU/BX/B9/C0/BX/BA/BA/BA /BC/BH /C8/C1/BV/BT /BY/B4 /BV/BG /BY/BD/BC /B5/BJ/BU/BX/C6/C7/C1/CC /BC/BH /BX/BW/BX/C4 /BJ/BF/BZ/CT/BK/BZ/C1/CA/BT/CA/BW /BC/BH /CB/C5/C8/C4 /BY/B4 /BV/BE /BV/D0/BY/BH /B5/BL/C3/C4/BT/C8/BW/C7/CA/B9/C3/BA/BA/BA /BC/BH /C0/BW/C5/CB /BJ/BF/BZ/CT /B4/CT/D2/D6/CX/CR/CW/CT/CS/B5/BD/BC/C5/C1/CD/BV/C0/C1 /BC/BF /BU/C7/C4/C7 /C4/CX/BY/BD/BD/CC /BT/C3/BX/BW /BT /BC/BF /BU/C7/C4/C7 /C6/CP/BY < /BC. /BC/BK /BL/BC /BD/BE/BT/C6/BZ/C4/C7/C0/BX/CA /BC/BE /BV/CA/BX/CB /BT/D0/BD/BF/BU/BX/C6/C7/C1/CC /BC/BC /BX/BW/BX/C4 /BZ/CT < /BC. /BC/BG /BL/BH /BD/BG/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /BV/C6/CC/CA /BJ/BF/BZ/CT/B8 /CX/D2/CT/D0/BA < /BC. /BK /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /C7 < /BI /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /CC /CT < /BC. /BC/BE /BL/BC /BD/BH/BU/BX/C4/C4/C1 /BL/BI /BV/C6/CC/CA /BD/BE/BL/CG/CT/B8 /CX/D2/CT/D0/BA/BD/BI/BU/BX/C4/C4/C1 /BL/BI /BV /BV/C6/CC/CA /BD/BE/BL/CG/CT < /BC. /BC/BC/BG /BL/BC /BD/BJ/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BF /BL/BC /BD/BJ/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C1 < /BC. /BE /BL/BH /BD/BK/CB/BT/CA/CB/BT /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BC/BD/BH /BL/BC /BD/BL/CB/C5/C1/CC/C0 /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BC/BH /BL/BH /BE/BC/BZ/BT/CA/BV/C1/BT /BL/BH /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BC. /BD /BL/BH /C9/CD/BX/C6/BU/CH /BL/BH /BV/C6/CC/CA /C6/CP < /BL/BC /BL/BC /BE/BD/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BD/BI/C7 < /BG× /BD/BC /BF/BL/BC /BE/BD/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BF/BL/C3 < /BC. /BJ /BL/BC /BU/BT /BV/BV/C1 /BL/BE /BV/C6/CC/CA /C6/CP < /BC. /BD/BE /BL/BC /BE/BE/CA/BX/CD/CB/CB/BX/CA /BL/BD /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BC. /BC/BI /BL/BH /BV/BT/C4/BW /CF/BX/C4/C4 /BK/BK /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT/BD/BT/C4/C6/BX/CA /BC/BJ /CV/CX/DA/CT σ< /BD/BC/BC /B4/BC/BA/BH/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BE/C4/BX/BX /BC/BJ /BT /CV/CX/DA/CTσ< /BD /B4/BE/BH/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2/BA /BF/BT/C3/BX/CA/C1/BU /BC/BI /CV/CX/DA/CT σ< /BE/BC /B4/BC/BA/BF/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CB/CT/CT /CP/D0/D7/D3 /BT/C3/BX/CA/C1/BU /BC/BH/BA/BG/CB/C0/C1/C5/C1/CI/CD /BC/BI /BT /CV/CX/DA/CTσ< /BE /B4/BF/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BH/BT/C4/C6/BX/CA /BC/BH /CV/CX/DA/CT σ< /BC/BA/BH /B4/BI/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BU/BT/CA/C6/BT/BU/BX/B9/C0/BX/C1/BW/BX/CA /BC/BH /CV/CX/DA/CT σ< /BD/BA/BH /B4/BE/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2/B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/BU/BX/C6/C7/C1/CC /BC/BH /CV/CX/DA/CT σ< /BD/BC /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D2/CT/D9/D8/D6/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BK/BZ/C1/CA/BT/CA/BW /BC/BH /CV/CX/DA/CT σ< /BD /BA /BH/D4 /CQ/B4 /BL /BC /B1/BV /C4 /B5 /CU /D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BL/C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BH /CV/CX/DA/CT σ< /BG /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D2/CT/D9/D8/D6/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BC/C5/C1/CD/BV/C0/C1 /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BF/BH /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BD/CC /BT/C3/BX/BW /BT /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BC. /BC/BF /B4/BC. /BI/B5 /D2/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BE/BT/C6/BZ/C4/C7/C0/BX/CA /BC/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CF/C1/C5/C8/B9/BT/D0/D9/D1/CX/D2/D9/D1 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BD/BF/BU/BX/C6/C7/C1/CC /BC/BC /AC/D2/CS /CU/D3/D9/D6 /CT/DA/CT/D2/D8 /CR/CP/D8/CT/CV/D3 /D6/CX/CT/D7 /CX/D2 /BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6/D7 /CP/D2/CS /D7/D9/CV/CV/CT/D7/D8 /D8/CW/CP/D8 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD/D7/D9/D6/CU/CP/CR/CT /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CR/D3/CX/D0/D7 /CR/CP/D2 /CT/DC/D4/D0/CP/CX/D2 /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CT/DA/CT/D2/D8/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /CD/C3/BW/C5/BV /CP/D2/CS /CB/CP/CR/D0/CP /DD/C6/CP/C1 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BD/BG/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BJ /BF/BZ/CT→ /CG /BC/BJ /BF/BZ/CT∗/B4/BD/BF. /BE/BI /CZ /CT/CE/B5/BA/BD/BH/BU/BX/C4/C4/C1 /BL/BI /D0/CX/D1/CX/D8 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC /BD/BE/BL/CG/CT→ /CG /BC /BD/BE/BL/CG/CT∗/B4/BF/BL. /BH/BK /CZ /CT/CE/B5/BA/BD/BI/BU/BX/C4/C4/C1 /BL/BI /BV /D9/D7/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 σ< /BD/BH/BC /D4/CQ /B4 < /BD. /BH /CU/CQ/B5 /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6/D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /B4/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/B5 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CC/CW/CT /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CX/D7 /CU/D6/D3/D1 /CA/BA/BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BC/B8 /BD/BL/BL/BL/BA/BD/BJ/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8/CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /CA/BA /BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /CB/CT/D4/D8/CT/D1/CQ /CT/D6 /BD/BL/B8 /BD/BL/BL/BJ/BA/BD/BK/CB/BT/CA/CB/BT /BL/BI /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D2/D2/D9/CP/D0 /D1/D3 /CS/D9/D0/CP/D8/CX/D3/D2 /D3/CU /CF/C1/C5/C8 /D7/CX/CV/D2/CP/D0/BA /CB/CT/CT /CB/BT/CA/CB/BT /BL/BJ /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU/D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /C5/BA/C4/BA /CB/CP /D6/D7/CP/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BI/B8 /BD/BL/BL/BJ/BA/BD/BL/CB/C5/C1/CC/C0 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /BT /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6/CS/CT/D2/D7/CX/D8 /DD/D3 /CU /BC . /BG /BZ/CT/CE /CR/D1− /BF/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BE/BC/BZ/BT/CA/BV/C1/BT /BL/BH /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CT/DA/CT/D2/D8 /D6/CP/D8/CT/BA /BT/DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6/CS/CX/D9/D6/D2/CP/D0 /CP/D2/CS 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/BC/BE /CA/CE/CD/BX/BG/BG/CD/C4/C4/C1/C7 /BC/BD /CA/CE/CD/BX/BG/BH/BU/BX/C6/C7/C1/CC /BC/BC /BX/BW/BX/C4 /BZ/CT < /BC. /BC/BC/BG /BL/BC /BG/BI/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BW /BD/BE/BL/CG/CT/B8 /CX/D2/CT/D0/BA/BG/BJ/BT/C5/BU/CA/C7/CB/C1/C7 /BL/BL /C5/BV/CA/C7/BG/BK/BU/CA/C0/C4/C1/C3 /BL/BL /CA/CE/CD/BX < /BC. /BC/BC/BK /BL/BH /BG/BL/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /BV/C6/CC/CA /BJ/BF/BZ/CT/B8 /CX/D2/CT/D0/BA < /BC. /BC/BK /BL/BH /BH/BC/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /BV/C6/CC/CA /BJ/BF/BZ/CT/B8 /CX/D2/CT/D0/BA < /BG /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /C7 < /BE/BH /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /CC /CT < /BC. /BC/BC/BI /BL/BC /BH/BD/BU/BX/C4/C4/C1 /BL/BI /BV/C6/CC/CA /BD/BE/BL/CG/CT/B8 /CX/D2/CT/D0/BA/BH/BE/BU/BX/C4/C4/C1 /BL/BI /BV /BV/C6/CC/CA /BD/BE/BL/CG/CT < /BC. /BC/BC/BD /BL/BC /BH/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BF /BL/BC /BH/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C1 < /BC. /BJ /BL/BH /BH/BG/CB/BT/CA/CB/BT /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BC/BF /BL/BC /BH/BH/CB/C5/C1/CC/C0 /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BK /BL/BC /BH/BH/CB/C5/C1/CC/C0 /BL/BI /BV/C6/CC/CA /C1 < /BC. /BF/BH /BL/BH /BH/BI/BZ/BT/CA/BV/C1/BT /BL/BH /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BC. /BI /BL/BH /C9/CD/BX/C6/BU/CH /BL/BH /BV/C6/CC/CA /C6/CP < /BF /BL/BH /C9/CD/BX/C6/BU/CH /BL/BH /BV/C6/CC/CA /C1 < /BD. /BH× /BD/BC /BE/BL/BC /BH/BJ/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BD/BI/C7 < /BG× /BD/BC /BE/BL/BC /BH/BJ/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BF/BL/C3 < /BC. /BC/BK /BL/BC /BH/BK/BU/BX/BV/C3 /BL/BG /BV/C6/CC/CA /BJ/BI/BZ/CT < /BE. /BH /BL/BC /BU/BT /BV/BV/C1 /BL/BE /BV/C6/CC/CA /C6/CP < /BF /BL/BC /BU/BT /BV/BV/C1 /BL/BE /BV/C6/CC/CA /C1 < /BC. /BL /BL/BC /BH/BL/CA/BX/CD/CB/CB/BX/CA /BL/BD /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BC. /BJ /BL/BH /BV/BT/C4/BW /CF/BX/C4/C4 /BK/BK /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT/BE/BF/BT/C4/C6/BX/CA /BC/BJ /CV/CX/DA/CT σ< /BD/BH /B4/BC/BA/BC/BK/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BE/BG/C4/BX/BX /BC/BJ /BT /CV/CX/DA/CTσ< /BC/BA/BE /B4/BI/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2/BA /BE/BH/C5/C1/CD/BV/C0/C1 /BC/BJ /CV/CX/DA/CT σ< /BD× /BD/BC /BG/D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/DB/CX/D8/CW /CP /CS/CX/D6/CT/CR/D8/CX/D3/D2/B9/D7/CT/D2/D7/CX/D8/CX/DA/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /BE/BI/BT/C3/BX/CA/C1/BU /BC/BI /CV/CX/DA/CT σ< /BH /B4/BC/BA/BC/BJ/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CB/CT/CT /CP/D0/D7/D3 /BT/C3/BX/CA/C1/BU /BC/BH/BA/BE/BJ/CB/C0/C1/C5/C1/CI/CD /BC/BI /BT /CV/CX/DA/CTσ< /BE /B4/BF/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BE/BK/BT/C4/C6/BX/CA /BC/BH /CV/CX/DA/CT σ< /BC/BA/BF /B4/BD/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BE/BL/BU/BT/CA/C6/BT/BU/BX/B9/C0/BX/C1/BW/BX/CA /BC/BH /CV/CX/DA/CT σ< /BE /B4/BF/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2/B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BC/BU/BX/C6/C7/C1/CC /BC/BH /CV/CX/DA/CT σ< /BD/BC/BC /B4/BC/BA/BJ/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BD/BZ/C1/CA/BT/CA/BW /BC/BH /CV/CX/DA/CT σ< /BD/BA/BH /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BE/BZ/C1/CD/C4/C1/BT/C6/C1 /BC/BH /CP/D2/CP/D0/DD/DE/CT/D7 /D8/CW/CT /D7/D4/CX/D2/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D2/D9/CR/D0/CT/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /DB/CX/D8/CW /CQ /D3/D8/CW/CX/D7/D3/D7/CR/CP/D0/CP /D6 /CP/D2/CS /CX/D7/D3/DA/CT/CR/D8/D3 /D6 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA /CB/CT/CT /BY/CX/CV/D7/BA /BF /CP/D2/CS /BG /CU/D3 /D6 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BF/BF/BZ/C1/CD/C4/C1/BT/C6/C1 /BC/BH /BT /CP/D2/CP/D0/DD/DE/CT /CP/DA/CP/CX/D0/CP/CQ/D0/CT /CS/CP/D8/CP /CP/D2/CS /CV/CX/DA/CT /CR/D3/D1/CQ/CX/D2/CT/CS /D0/CX/D1/CX/D8/D7 σ< /BC/BA/BJ /B4/BC/BA/BE/B5 /D4/CQ /CU/D3 /D6/D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BG/C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BH /CV/CX/DA/CT σ< /BD/BA/BH /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D2/CT/D9/D8/D6/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BH/BZ/C1/CD/C4/C1/BT/C6/C1 /BC/BG /D6/CT/CP/D2/CP/D0/DD/DE/CT /BV/C7/C4/C4/BT/CA /BC/BC /CS/CP/D8/CP /CP/D2/CS /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2/CP/D2/CS /D2/CT/D9/D8/D6/D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV/D7/BA/BF/BI/BZ/C1/CD/C4/C1/BT/C6/C1 /BC/BG /BT /CV/CX/DA/CT/D7 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2 /CR/D3/D9/D4/D0/CX/D2/CV/D7 /CU/D6/D3/D1/CT/DC/CX/D7/D8/CX/D2/CV /CS/CP/D8/CP/BA/BF/BJ/C5/C1/CD/BV/C0/C1 /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CP/D2/CS /D2/CT/D9/D8/D6/D3/D2/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH/BA/BF/BK/C5/C1/CD/BV/C0/C1 /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BF/BH /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BF/BL/CC /BT/C3/BX/BW /BT /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BC. /BC/BG /B4/BC. /BK/B5 /D2/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BG/BC/BT/C6/BZ/C4/C7/C0/BX/CA /BC/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CF/C1/C5/C8/B9/BT/D0/D9/D1/CX/D2/D9/D1 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BG/BD/BU/BX/C4/C4/C1 /BC/BE /CS/CX/D7/CR/D9/D7/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /D8/CW/CT /CT/DC/D8/D6/CP/CR/D8/CT/CS /CF/C1/C5/C8 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/D2 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2/D7/D3/CU /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /CW/CP/D0/D3 /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA/BG/BE/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BE /BV /CP/D2/CP/D0/DD/DE/CT /D8/CW/CT /BW /BT/C5/BT /CS/CP/D8/CP /CX/D2 /D8/CW/CT /D7/CR/CT/D2/CP /D6/CX/D3 /CX/D2 /DB/CW/CX/CR/CW /CG /BC/D7/CR/CP/D8/D8/CT/D6/D7 /CX/D2/D8/D3 /CP/D7/D0/CX/CV/CW/D8/D0/DD /CW/CT/CP/DA/CX/CT/D6 /D7/D8/CP/D8/CT /CP/D7 /CS/CX/D7/CR/D9/D7/D7/CT/CS /CQ /DD /CB/C5/C1/CC/C0 /BC/BD/BA /BG/BF/BZ/CA/BX/BX/C6 /BC/BE /CS/CX/D7/CR/D9/D7/D7/CT/D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/CU /CT/DC/D8/D6/CP/CR/D8/CT/CS /CF/C1/C5/C8 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7 /D3/D2 /D8/CW/CT /CP/D7/D7/D9/D1/D4/B9/D8/CX/D3/D2/D7 /D3/CU /D8/CW/CT /CV/CP/D0/CP/CR/D8/CX/CR /CW/CP/D0/D3 /D7/D8/D6/D9/CR/D8/D9/D6/CT/BA/BG/BG/CD/C4/C4/C1/C7 /BC/BD /CS/CX/D7/CU/CP/DA/D3 /D6 /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/CX/D0/CX/D8 /DD /D8/CW/CP/D8 /D8/CW/CT /BU/BX/CA/C6/BT/BU/BX/C1 /BL/BL /D7/CX/CV/D2/CP/D0 /CX/D7 /CS/D9/CT /D8/D3 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8/CF/C1/C5/C8 /CR/D3/D9/D4/D0/CX/D2/CV/BA/BG/BH/BU/BX/C6/C7/C1/CC /BC/BC /AC/D2/CS /CU/D3/D9/D6 /CT/DA/CT/D2/D8 /CR/CP/D8/CT/CV/D3 /D6/CX/CT/D7 /CX/D2 /BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6/D7 /CP/D2/CS /D7/D9/CV/CV/CT/D7/D8 /D8/CW/CP/D8 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD/D7/D9/D6/CU/CP/CR/CT /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CR/D3/CX/D0/D7 /CR/CP/D2 /CT/DC/D4/D0/CP/CX/D2 /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CT/DA/CT/D2/D8/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /CD/C3/BW/C5/BV /CP/D2/CS /CB/CP/CR/D0/CP /DD/C6/CP/C1 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BG/BI/BU/BX/CA/C6/BT/BU/BX/C1 /BC/BC /BW /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC /BD/BE/BL/CG/CT→ /CG /BC /BD/BE/BL/CG/CT /B4/BF/BL/BA/BH/BK /CZ /CT/CE/B5/BA/BG/BJ/BT/C5/BU/CA/C7/CB/C1/C7 /BL/BL /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D9/D4/CV/D3/CX/D2/CV /D1/D9/D3/D2 /CT/DA/CT/D2/D8/D7 /CX/D2/CS/D9/CR/CT/CS /CQ /DD /D2/CT/D9/D8/D6/CX/D2/D3/D7 /D3 /D6/CX/CV/CX/D2/CP/D8/CX/D2/CV /CU/D6/D3/D1/CF/C1/C5/C8 /CP/D2/D2/CX/CW/CX/D0/CP/D8/CX/D3/D2/D7 /CX/D2 /D8/CW/CT /CB/D9/D2 /CP/D2/CS /BX/CP /D6/D8/CW/BA/BG/BK/BU/CA/C0/C4/C1/C3 /BL/BL /CS/CX/D7/CR/D9/D7/D7 /D8/CW/CT /CT/AB/CT/CR/D8 /D3/CU /CP/D7/D8/D6/D3/D4/CW/DD/D7/CX/CR/CP/D0 /D9/D2/CR/CT/D6/D8/CP/CX/D2/D8/CX/CT/D7 /D3/D2 /D8/CW/CT /CF/C1/C5/C8 /CX/D2/D8/CT/D6/D4 /D6/CT/D8/CP/D8/CX/D3/D2/D3/CU /D8/CW/CT /BU/BX/CA/C6/BT/BU/BX/C1 /BL/BL /D7/CX/CV/D2/CP/D0/BA/BG/BL/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BJ /BF/BZ/CT→ /CG /BC/BJ /BF/BZ/CT∗/B4/BD/BF. /BE/BI /CZ /CT/CE/B5/BA/BH/BC/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BJ /BF/BZ/CT→ /CG /BC/BJ /BF/BZ/CT∗/B4/BI/BI. /BJ/BF /CZ /CT/CE/B5/BA/BH/BD/BU/BX/C4/C4/C1 /BL/BI /D0/CX/D1/CX/D8 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC /BD/BE/BL/CG/CT→ /CG /BC /BD/BE/BL/CG/CT∗/B4/BF/BL. /BH/BK /CZ /CT/CE/B5/BA/BH/BE/BU/BX/C4/C4/C1 /BL/BI /BV /D9/D7/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 σ< /BC. /BF/BH /D4/CQ /B4 < /BC. /BD/BH /CU/CQ/B5 /B4/BL/BC/B1 /BV/C4/B5/CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /B4/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/B5 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CC/CW/CT /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CX/D7 /CU/D6/D3/D1/CA/BA /BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BC/B8 /BD/BL/BL/BL/BA/BH/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8/CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /CA/BA /BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /CB/CT/D4/D8/CT/D1/CQ /CT/D6 /BD/BL/B8 /BD/BL/BL/BJ/BA/BH/BG/CB/BT/CA/CB/BT /BL/BI /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D2/D2/D9/CP/D0 /D1/D3 /CS/D9/D0/CP/D8/CX/D3/D2 /D3/CU /CF/C1/C5/C8 /D7/CX/CV/D2/CP/D0/BA /CB/CT/CT /CB/BT/CA/CB/BT /BL/BJ /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU/D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /C5/BA/C4/BA /CB/CP /D6/D7/CP/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BI/B8 /BD/BL/BL/BJ/BA/BH/BH/CB/C5/C1/CC/C0 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /BT /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6/CS/CT/D2/D7/CX/D8 /DD/D3 /CU /BC . /BG /BZ/CT/CE /CR/D1− /BF/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BH/BI/BZ/BT/CA/BV/C1/BT /BL/BH /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CT/DA/CT/D2/D8 /D6/CP/D8/CT/BA /BT/DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6/CS/CX/D9/D6/D2/CP/D0 /CP/D2/CS /CP/D2/D2/D9/CP/D0 /D1/D3 /CS/D9/D0/CP/D8/CX/D3/D2/BA/BH/BJ/CB/C6/C7 /CF/BW/BX/C6/B9/C1/BY/BY/CC /BL/BH /D0/D3 /D3/CZ /CU/D3 /D6 /D6/CT/CR/D3/CX/D0 /D8/D6/CP/CR/CZ/D7 /CX/D2 /CP/D2 /CP/D2/CR/CX/CT/D2/D8 /D1/CX/CR/CP /CR/D6/DD/D7/D8/CP/D0/BA /CB/CX/D1/CX/D0/CP /D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT/CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CU/D3 /D6 /BE/BJ/BT/D0 /CP/D2/CS /BE/BK/CB/CX/BA /CB/CT/CT /BV/C7/C4/C4/BT/CA /BL/BI /CP/D2/CS /CB/C6/C7 /CF/BW/BX/C6/B9/C1/BY/BY/CC /BL/BI /CU/D3 /D6 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/BL/BL /BV/C6/CC/CA /CB/C1/C5/C8 < /BC. /BC/BI /BL/BH /BJ/BH/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /BV/C6/CC/CA /BJ/BF/BZ/CT/B8 /CX/D2/CT/D0/BA < /BC. /BG /BL/BH /BJ/BI/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /BV/C6/CC/CA /BJ/BF/BZ/CT/B8 /CX/D2/CT/D0/BA < /BG/BC /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /C7 < /BJ/BC/BC /BT/C4/BX/CB/CB/BT/C6/BW/BA/BA/BA /BL/BI /BV/C6/CC/CA /CC /CT < /BC. /BC/BH /BL/BC /BJ/BJ/BU/BX/C4/C4/C1 /BL/BI /BV/C6/CC/CA /BD/BE/BL/CG/CT/B8 /CX/D2/CT/D0/BA < /BD. /BH /BL/BC /BJ/BK/BU/BX/C4/C4/C1 /BL/BI /BV/C6/CC/CA /BD/BE/BL/CG/CT/B8 /CX/D2/CT/D0/BA/BJ/BL/BU/BX/C4/C4/C1 /BL/BI /BV /BV/C6/CC/CA /BD/BE/BL/CG/CT < /BC. /BC/BD /BL/BC /BK/BC/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C6/CP < /BL /BL/BC /BK/BC/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /BV/C6/CC/CA /C1 < /BJ /BL/BH /BK/BD/CB/BT/CA/CB/BT /BL/BI /BV/C6/CC/CA /C6/CP < /BC. /BF /BL/BC /BK/BE/CB/C5/C1/CC/C0 /BL/BI /BV/C6/CC/CA /C6/CP < /BI /BL/BC /BK/BE/CB/C5/C1/CC/C0 /BL/BI /BV/C6/CC/CA /C1 < /BI /BL/BH /BK/BF/BZ/BT/CA/BV/C1/BT /BL/BH /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BK /BL/BH /C9/CD/BX/C6/BU/CH /BL/BH /BV/C6/CC/CA /C6/CP < /BH/BC /BL/BH /C9/CD/BX/C6/BU/CH /BL/BH /BV/C6/CC/CA /C1 < /BJ× /BD/BC /BE/BL/BC /BK/BG/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BD/BI/C7 < /BD× /BD/BC /BF/BL/BC /BK/BG/CB/C6/C7 /CF/BW/BX/C6/B9/BA/BA/BA /BL/BH /C5/C1/BV/BT /BF/BL/C3 < /BC. /BK /BL/BC /BK/BH/BU/BX/BV/C3 /BL/BG /BV/C6/CC/CA /BJ/BI/BZ/CT < /BF/BC /BL/BC /BU/BT /BV/BV/C1 /BL/BE /BV/C6/CC/CA /C6/CP < /BF/BC /BL/BC /BU/BT /BV/BV/C1 /BL/BE /BV/C6/CC/CA /C1 < /BD/BH /BL/BC /BK/BI/CA/BX/CD/CB/CB/BX/CA /BL/BD /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT < /BI /BL/BH /BV/BT/C4/BW /CF/BX/C4/C4 /BK/BK /BV/C6/CC/CA /C6/CP/D8/D9/D6/CP/D0 /BZ/CT/BI/BC/BT/C4/C6/BX/CA /BC/BJ /CV/CX/DA/CT σ< /BD/BC/BC /B4/BC/BA/BI/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BI/BD/C4/BX/BX /BC/BJ /BT /CV/CX/DA/CTσ< /BC/BA/BK /B4/BF/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2/BA /BI/BE/C5/C1/CD/BV/C0/C1 /BC/BJ /CV/CX/DA/CT σ< /BG× /BD/BC /BG/D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/DB/CX/D8/CW /CP /CS/CX/D6/CT/CR/D8/CX/D3/D2/B9/D7/CT/D2/D7/CX/D8/CX/DA/CT /CS/CT/D8/CT/CR/D8/D3 /D6/BA /BI/BF/BT/C3/BX/CA/C1/BU /BC/BI /CV/CX/DA/CT σ< /BF/BC /B4/BC/BA/BH/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CB/CT/CT /CP/D0/D7/D3 /BT/C3/BX/CA/C1/BU /BC/BH/BA/BI/BG/BT/C4/C6/BX/CA /BC/BH /CV/CX/DA/CT σ< /BD/BA/BH /B4/BG/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BH/BU/BT/CA/C6/BT/BU/BX/B9/C0/BX/C1/BW/BX/CA /BC/BH /CV/CX/DA/CT σ< /BD/BH /B4/BE/BC/BC/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2/B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BI/BU/BX/C6/C7/C1/CC /BC/BH /CV/CX/DA/CT σ< /BI/BC/BC /B4/BG/B5 /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BJ/BZ/C1/CA/BT/CA/BW /BC/BH /CV/CX/DA/CT σ< /BD/BC /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BI/BK/C3/C4/BT/C8/BW/C7/CA/B9/C3/C4/BX/C1/C6/BZ/CA/C7/CC/C0/BT /CD/CB /BC/BH /CV/CX/DA/CT σ< /BD/BC /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D2/CT/D9/D8/D6/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /BD/BE/BK/BG /BD/BE/BK/BG/BD/BE/BK/BG /BD/BE/BK/BG/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CF/C1/C5/C8/D7 /CP/D2/CS /C7/D8/CW/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BI/BL/C5/C1/CD/BV/C0/C1 /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BE/BI/BC /D4/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/BC/CC /BT/C3/BX/BW /BT /BC/BF /CV/CX/DA/CT /D1/D3 /CS/CT/D0/B9/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /D0/CX/D1/CX/D8 σ< /BC. /BD/BH /B4/BG/B5 /D2/CQ /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8/CG /BC/B9/D4 /D6/D3/D8/D3/D2 /B4/D2/CT/D9/D8/D6/D3/D2/B5 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/BD/BT/C6/BZ/C4/C7/C0/BX/CA /BC/BE /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /CF/C1/C5/C8/B9/BT/D0/D9/D1/CX/D2/D9/D1 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA/BJ/BE/BU/BX/C6/C7/C1/CC /BC/BC /AC/D2/CS /CU/D3/D9/D6 /CT/DA/CT/D2/D8 /CR/CP/D8/CT/CV/D3 /D6/CX/CT/D7 /CX/D2 /BZ/CT /CS/CT/D8/CT/CR/D8/D3 /D6/D7 /CP/D2/CS /D7/D9/CV/CV/CT/D7/D8 /D8/CW/CP/D8 /D0/D3 /DB/B9/CT/D2/CT/D6/CV/DD/D7/D9/D6/CU/CP/CR/CT /D2/D9/CR/D0/CT/CP /D6 /D6/CT/CR/D3/CX/D0/D7 /CR/CP/D2 /CT/DC/D4/D0/CP/CX/D2 /CP/D2/D3/D1/CP/D0/D3/D9/D7 /CT/DA/CT/D2/D8/D7 /D6/CT/D4 /D3 /D6/D8/CT/CS /CQ /DD /CD/C3/BW/C5/BV /CP/D2/CS /CB/CP/CR/D0/CP /DD/C6/CP/C1 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/D7/BA/BJ/BF/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BL /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CB/C1/C5/C8/D7 /B4/CB/D8/D6/D3/D2/CV/D0/DD /C1/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7/B5 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/D6/CP/D2/CV/CT /BD/BC /BF/DF/BD/BC /BD/BI/BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7/BA/BJ/BG/BW/BX/CA/BU/C1/C6 /BL/BL /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CB/C1/C5/C8/D7 /B4/CB/D8/D6/D3/D2/CV/D0/DD /C1/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7/B5 /CX/D2 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT/BD/BC /BE/DF/BD /BC /BD/BG/BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8/D7/BA/BJ/BH/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BJ /BF/BZ/CT→ /CG /BC/BJ /BF/BZ/CT∗/B4/BD/BF. /BE/BI /CZ /CT/CE/B5/BA/BJ/BI/C3/C4/C1/C5/BX/C6/C3 /C7 /BL/BK /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BJ /BF/BZ/CT→ /CG /BC/BJ /BF/BZ/CT∗/B4/BI/BI. /BJ/BF /CZ /CT/CE/B5/BA/BJ/BJ/BU/BX/C4/C4/C1 /BL/BI /D0/CX/D1/CX/D8 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BD /BE /BL/CG/CT→ /CG /BC/BD /BE /BL/CG/CT∗/B4/BF/BL. /BH/BK /CZ /CT/CE/B5/BA/BJ/BK/BU/BX/C4/C4/C1 /BL/BI /D0/CX/D1/CX/D8 /CU/D3 /D6 /CX/D2/CT/D0/CP/D7/D8/CX/CR /D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CG /BC/BD /BE /BL/CG/CT→ /CG /BC/BD /BE /BL/CG/CT∗/B4/BE/BF/BI. /BD/BG /CZ /CT/CE/B5/BA/BJ/BL/BU/BX/C4/C4/C1 /BL/BI /BV /D9/D7/CT /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS /D7/D9/CQ/D8/D6/CP/CR/D8/CX/D3/D2 /CP/D2/CS /D3/CQ/D8/CP/CX/D2 σ< /BC. /BJ/D4 /CQ /B4 < /BC. /BJ /CU/CQ/B5 /B4/BL/BC/B1 /BV/C4/B5 /CU/D3 /D6/D7/D4/CX/D2/B9/CS/CT/D4 /CT/D2/CS/CT/D2/D8 /B4/CX/D2/CS/CT/D4 /CT/D2/CS/CT/D2/D8/B5 /CG /BC/B9/D4 /D6/D3/D8/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2/BA /CC/CW/CT /CR/D3/D2/AC/CS/CT/D2/CR/CT /D0/CT/DA/CT/D0 /CX/D7 /CU/D6/D3/D1 /CA/BA/BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BC/B8 /BD/BL/BL/BL/BA/BK/BC/BU/BX/CA/C6/BT/BU/BX/C1 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /CC/CW/CT /D0/CX/D1/CX/D8/CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /CA/BA /BU/CT/D6/D2/CP/CQ /CT/CX/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /CB/CT/D4/D8/CT/D1/CQ /CT/D6 /BD/BL/B8 /BD/BL/BL/BJ/BA/BK/BD/CB/BT/CA/CB/BT /BL/BI /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP/D2/D2/D9/CP/D0 /D1/D3 /CS/D9/D0/CP/D8/CX/D3/D2 /D3/CU /CF/C1/C5/C8 /D7/CX/CV/D2/CP/D0/BA /CB/CT/CT /CB/BT/CA/CB/BT /BL/BJ /CU/D3 /D6 /CS/CT/D8/CP/CX/D0/D7 /D3/CU/D8/CW/CT /CP/D2/CP/D0/DD/D7/CX/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /CU/D6/D3/D1 /C5/BA/C4/BA /CB/CP /D6/D7/CP/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /DD /BE/BI/B8 /BD/BL/BL/BJ/BA/BK/BE/CB/C5/C1/CC/C0 /BL/BI /D9/D7/CT /D4/D9/D0/D7/CT /D7/CW/CP/D4 /CT /CS/CX/D7/CR/D6/CX/D1/CX/D2/CP/D8/CX/D3/D2 /D8/D3 /CT/D2/CW/CP/D2/CR/CT /D8/CW/CT /D4 /D3/D7/D7/CX/CQ/D0/CT /D7/CX/CV/D2/CP/D0/BA /BT /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6/CS/CT/D2/D7/CX/D8 /DD/D3 /CU /BC . /BG/BZ/CT /CE/CR /D1− /BF/CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BK/BF/BZ/BT/CA/BV/C1/BT /BL/BH /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /D8/CW/CT /CT/DA/CT/D2/D8 /D6/CP/D8/CT/BA /BT/DB /CT/CP/CZ /CT/D6 /D0/CX/D1/CX/D8 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D6/D3/D1 /D7/CT/CP /D6/CR/CW/CT/D7 /CU/D3 /D6/CS/CX/D9/D6/D2/CP/D0 /CP/D2/CS /CP/D2/D2/D9/CP/D0 /D1/D3 /CS/D9/D0/CP/D8/CX/D3/D2/BA/BK/BG/CB/C6/C7 /CF/BW/BX/C6/B9/C1/BY/BY/CC /BL/BH /D0/D3 /D3/CZ /CU/D3 /D6 /D6/CT/CR/D3/CX/D0 /D8/D6/CP/CR/CZ/D7 /CX/D2 /CP/D2 /CP/D2/CR/CX/CT/D2/D8 /D1/CX/CR/CP /CR/D6/DD/D7/D8/CP/D0/BA /CB/CX/D1/CX/D0/CP /D6/D0 /CX /D1 /CX /D8 /D7 /CP /D6/CT/CP/D0/D7/D3 /CV/CX/DA/CT/D2 /CU/D3 /D6 /BE/BJ/BT/D0 /CP/D2/CS /BE/BK/CB/CX/BA /CB/CT/CT /BV/C7/C4/C4/BT/CA /BL/BI /CP/D2/CS /CB/C6/C7 /CF/BW/BX/C6/B9/C1/BY/BY/CC /BL/BI /CU/D3 /D6 /CS/CX/D7/CR/D9/D7/D7/CX/D3/D2/D3/D2 /D4 /D3/D8/CT/D2/D8/CX/CP/D0 /CQ/CP/CR/CZ/CV/D6/D3/D9/D2/CS/D7/BA/BK/BH/BU/BX/BV/C3 /BL/BG /D9/D7/CT/D7 /CT/D2/D6/CX/CR/CW/CT/CS /BJ/BI/BZ/CT /B4/BK/BI/B1 /D4/D9/D6/CX/D8 /DD/B5/BA/BK/BI/CA/BX/CD/CB/CB/BX/CA /BL/BD /D0/CX/D1/CX/D8 /CW/CT/D6/CT /CX/D7 /CR/CW/CP/D2/CV/CT/CS /CU/D6/D3/D1 /D4/D9/CQ/D0/CX/D7/CW/CT/CS /B4/BH/B5 /CP/CU/D8/CT/D6 /D6/CT/CP/D2/CP/D0/DD/D7/CX/D7 /CQ /DD /CP/D9/D8/CW/D3 /D6/D7/BA/C2/BA/C4/BA /CE /D9/CX/D0/D0/CT/D9/D1/CX/CT/D6/B8 /D4 /D6/CX/DA/CP/D8/CT /CR/D3/D1/D1/D9/D2/CX/CR/CP/D8/CX/D3/D2/B8 /C5/CP /D6/CR/CW /BE/BL/B8 /BD/BL/BL/BI/BA /BV/C7/C6/BV/BX/C6/CC/CA/BT /CC/C1/C7/C6 /C7/BY /CB/CC /BT/BU/C4/BX /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C5/BT /CC/CC/BX/CA /BV/C7/C6/BV/BX/C6/CC/CA/BT /CC/C1/C7/C6 /C7/BY /CB/CC /BT/BU/C4/BX /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C5/BT /CC/CC/BX/CA/BV/C7/C6/BV/BX/C6/CC/CA/BT /CC/C1/C7/C6 /C7/BY /CB/CC /BT/BU/C4/BX /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C5/BT /CC/CC/BX/CA /BV/C7/C6/BV/BX/C6/CC/CA/BT /CC/C1/C7/C6 /C7/BY /CB/CC /BT/BU/C4/BX /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C5/BT /CC/CC/BX/CA/BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /B4/BV/CW/CP /D6/CV/CT /B7 /BD/B5 /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /C5/CP/D8/D8/CT/D6 /BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /B4/BV/CW/CP /D6/CV/CT /B7 /BD/B5 /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /C5/CP/D8/D8/CT/D6/BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /B4/BV/CW/CP /D6/CV/CT /B7 /BD/B5 /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /C5/CP/D8/D8/CT/D6 /BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /B4/BV/CW/CP /D6/CV/CT /B7 /BD/B5 /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /CX/D2 /C5/CP/D8/D8/CT/D6/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BG× /BD/BC− /BD/BJ/BL/BH /BK/BJ/CH /BT/C5/BT /BZ/BT /CC /BT /BL/BF /CB/C8/BX/BV /BW/CT/CT/D4 /D7/CT/CP /DB /CP/D8/CT/D6/B8/C5 /BP/BH/DF /BD/BI/BC/BC /D1/D4 < /BI× /BD/BC− /BD/BH/BL/BH /BK/BK/CE/BX/CA/C3/BX/CA/C3 /BL/BE /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD /BC /BH/D8/D3 /BF×/BD/BC /BJ/BZ/CT/CE < /BJ× /BD/BC− /BD/BH/BL/BH /BK/BK/CE/BX/CA/C3/BX/CA/C3 /BL/BE /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD /BC /BG/B8/BI×/BD/BC /BJ/BZ/CT/CE < /BL× /BD/BC− /BD/BH/BL/BH /BK/BK/CE/BX/CA/C3/BX/CA/C3 /BL/BE /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD /BC /BK/BZ/CT/CE < /BF× /BD/BC− /BE/BF/BL/BC /BK/BL/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD /BC /BC /BC /D1/D4 < /BE× /BD/BC− /BE/BD/BL/BC /BK/BL/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BH /BC /BC /BC /D1/D4 < /BF× /BD/BC− /BE/BC/BL/BC /BK/BL/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD /BC /BC /BC /BC /D1/D4 < /BD.× /BD/BC− /BE/BL/CB/C5/C1/CC/C0 /BK/BE /BU /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BF/BC/DF/BG/BC/BC /D1/D4 < /BE.× /BD/BC− /BE/BK/CB/C5/C1/CC/C0 /BK/BE /BU /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BD/BE/DF/BD/BC/BC/BC /D1/D4 < /BD.× /BD/BC− /BD/BG/CB/C5/C1/CC/C0 /BK/BE /BU /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5> /BD/BC/BC/BC /D1/D4 < /B4/BC/BA/BE/DF /BD/BA/B5 × /BD/BC− /BE/BD/CB/C5/C1/CC/C0 /BJ/BL /CB/C8/BX/BV /CF /CP/D8/CT/D6/B8 /C5 /BP/BI/DF/BF/BH/BC /D1/D4/BK/BJ/CH /BT/C5/BT /BZ/BT /CC /BT /BL/BF /D9/D7/CT/CS /CS/CT/CT/D4 /D7/CT/CP /DB /CP/D8/CT/D6 /CP/D8 /BG/BC/BC/BC /D1 /D7/CX/D2/CR/CT /D8/CW/CT /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /CX/D7 /CT/D2/CW/CP/D2/CR/CT/CS /CX/D2/CS/CT/CT/D4 /D7/CT/CP /CS/D9/CT /D8/D3 /CV/D6/CP/DA/CX/D8 /DD /BA/BK/BK/CE/BX/CA/C3/BX/CA/C3 /BL/BE /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /CW/CT/CP/DA/DD /CX/D7/D3/D8/D3/D4 /CT/D7 /CX/D2 /D7/CT/CP /DB /CP/D8/CT/D6 /CP/D2/CS /D4/D9/D8 /CP /CQ /D3/D9/D2/CS /D3/D2 /CR/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2/D3/CU /D7/D8/CP/CQ/D0/CT /CR/CW/CP /D6/CV/CT/CS /D1/CP/D7/D7/CX/DA/CT /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D7/CT/CP /DB /CP/D8/CT/D6/BA /CC/CW/CT /CP/CQ /D3/DA/CT /CQ /D3/D9/D2/CS /CR/CP/D2 /CQ /CT /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /CX/D2/D8/D3/CX/D2/D8/D3 /CP /CQ /D3/D9/D2/CS /D3/D2 /CR/CW/CP /D6/CV/CT/CS /CS/CP /D6/CZ /D1/CP/D8/D8/CT/D6 /D4/CP /D6/D8/CX/CR/D0/CT /B4/BH × /BD/BC /BI/BZ/CT/CE/B5/B8 /CP/D7/D7/D9/D1/CX/D2/CV /D8/CW/CT /D0/D3 /CR/CP/D0 /CS/CT/D2/D7/CX/D8 /DD /B8 ρ /BP/BC. /BF /BZ/CT/CE/BB/CR/D1 /BF/B8 /CP/D2/CS /D8/CW/CT /D1/CT/CP/D2 /DA/CT/D0/D3 /CR/CX/D8 /DD/angbracketleftbig/DA/angbracketrightbig/BP/BF/BC/BC /CZ/D1/BB/D7/BA/BK/BL/CB/CT/CT /C0/BX/C5/C5/C1/BV/C3 /BL/BC /BY/CX/CV/BA /BJ /CU/D3 /D6 /D3/D8/CW/CT/D6 /D1/CP/D7/D7/CT/D7 /BD/BC/BC/DF /BD/BC/BC/BC/BC /D1/D4 /BA/BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BU/D3/D9/D2/CS /D8/D3 /C6/D9/CR/D0/CT/CX /BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BU/D3/D9/D2/CS /D8/D3 /C6/D9/CR/D0/CT/CX/BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BU/D3/D9/D2/CS /D8/D3 /C6/D9/CR/D0/CT/CX /BV/D3/D2/CR/CT/D2/D8/D6/CP/D8/CX/D3/D2 /D3/CU /C0/CT/CP/DA/DD /CB/D8/CP/CQ/D0/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /BU/D3/D9/D2/CS /D8/D3 /C6/D9/CR/D0/CT/CX/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD. /BE× /BD/BC− /BD/BD/BL/BH /BL/BC/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /CB/C8/BX/BV /BT/D9/B8 /C5 /BP /BF /BZ/CT/CE < /BI. /BL× /BD/BC− /BD/BC/BL/BH /BL/BC/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /CB/C8/BX/BV /BT/D9/B8 /C5 /BP /BD/BG/BG /BZ/CT/CE < /BD× /BD/BC− /BD/BD/BL/BH /BL/BD/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /BU /CB/C8/BX/BV /BT/D9/B8 /C5 /BP /BD/BK/BK /BZ/CT/CE < /BD× /BD/BC− /BK/BL/BH /BL/BD/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /BU /CB/C8/BX/BV /BT/D9/B8 /C5 /BP /BD/BI/BI/BL/BZ/CT/CE < /BI× /BD/BC− /BL/BL/BH /BL/BD/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /BU /CB/C8/BX/BV /BY /CT/B8 /C5 /BP/BD /BK /BK /BZ/CT /CE < /BD× /BD/BC− /BK/BL/BH /BL/BD/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /BU /CB/C8/BX/BV /BY /CT/B8 /C5 /BP/BI /BG /BJ /BZ/CT /CE < /BG× /BD/BC− /BE/BC/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BV/B8 /C5 /BP/BD /BC /BC /D1/D4 < /BK× /BD/BC− /BE/BC/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BV/B8 /C5 /BP/BD /BC /BC /BC /D1/D4 < /BE× /BD/BC− /BD/BI/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BV/B8 /C5 /BP/BD /BC /BC /BC /BC /D1/D4 < /BI× /BD/BC− /BD/BF/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /C4/CX/B8 /C5 /BP/BD /BC /BC /BC /D1/D4 < /BD× /BD/BC− /BD/BD/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BU/CT/B8 /C5 /BP /BD/BC/BC/BC /D1/D4 < /BI× /BD/BC− /BD/BG/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BU/B8 /C5 /BP /BD/BC/BC/BC /D1/D4 < /BG× /BD/BC− /BD/BJ/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /C7/B8 /C5 /BP /BD/BC/BC/BC /D1/D4 < /BG× /BD/BC− /BD/BH/BL/BC /BL/BE/C0/BX/C5/C5/C1/BV/C3 /BL/BC /CB/C8/BX/BV /BY/B8 /C5 /BP /BD/BC/BC/BC /D1/D4 < /BD. /BH× /BD/BC− /BD/BF/BB/D2/D9/CR/D0/CT/D3/D2 /BI/BK /BL/BF/C6/C7/CA/C5/BT/C6 /BK/BL /CB/C8/BX/BV /BE/BC/BI/C8/CQ /CG− < /BD. /BE× /BD/BC− /BD/BE/BB/D2/D9/CR/D0/CT/D3/D2 /BI/BK /BL/BF/C6/C7/CA/C5/BT/C6 /BK/BJ /CB/C8/BX/BV /BH/BI, /BH/BK/BY /CT /CG− /BL/BC/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /B4/D2/CT/D9/D8/D6/CP/D0/B5 /CB/C1/C5/C8/D7 /B4/D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D1/CP/D7/D7/CX/DA/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7/B5 /CQ /D3/D9/D2/CS/D8/D3 /BT/D9 /D2/D9/CR/D0/CT/CX/BA /C0/CT/D6/CT /C5 /CX/D7 /D8/CW/CT /CT/AB/CT/CR/D8/CX/DA/CT /CB/C1/C5/C8 /D1/CP/D7/D7/BA/BL/BD/C2/BT /CE /C7/CA/CB/BX/C3 /BC/BD /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /B4/D2/CT/D9/D8/D6/CP/D0/B5 /CB/C1/C5/C8/D7 /B4/D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D1/CP/D7/D7/CX/DA/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7/B5 /CQ /D3/D9/D2/CS/D8/D3 /BT/D9 /CP/D2/CS /BY /CT /D2/D9/CR/D0/CT/CX /CU/D6/D3/D1 /DA/CP /D6/CX/D3/D9/D7 /D3 /D6/CX/CV/CX/D2/D7 /DB/CX/D8/CW /CT/DC/D4 /D3/D7/D9/D6/CT/D7 /D3/D2 /D8/CW/CT /CT/CP /D6/D8/CW/B3/D7 /D7/D9/D6/CU/CP/CR/CT/B8 /CX/D2 /CP/D7/CP/D8/CT/D0/D0/CX/D8/CT/B8 /CW/CT/CP/DA/DD /CX/D3/D2 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7/B8 /CT/D8/CR/BA /C0/CT/D6/CT /C5 /CX/D7 /D8/CW/CT /D1/CP/D7/D7 /D3/CU /D8/CW/CT /CP/D2/D3/D1/CP/D0/D3/D9/D7 /D2/D9/CR/D0/CT/D9/D7/BA /CB/CT/CT/CP/D0/D7/D3 /C2/BT /CE /C7/CA/CB/BX/C3 /BC/BE/BA/BL/BE/CB/CT/CT /C0/BX/C5/C5/C1/BV/C3 /BL/BC /BY/CX/CV/BA /BJ /CU/D3 /D6 /D3/D8/CW/CT/D6 /D1/CP/D7/D7/CT/D7 /BD/BC/BC/DF /BD/BC/BC/BC/BC /D1/D4 /BA/BL/BF/BU/D3/D9/D2/CS /DA/CP/D0/CX/CS /D9/D4 /D8/D3 /D1/CG−∼ /BD/BC/BC /CC /CT/CE/BA /C4/C1/C5/C1/CC/CB /C7/C6 /C6/BX/CD/CC/CA/BT/C4 /C8 /BT/CA/CC/C1/BV/C4/BX /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C4/C1/C5/C1/CC/CB /C7/C6 /C6/BX/CD/CC/CA/BT/C4 /C8 /BT/CA/CC/C1/BV/C4/BX /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/C4/C1/C5/C1/CC/CB /C7/C6 /C6/BX/CD/CC/CA/BT/C4 /C8 /BT/CA/CC/C1/BV/C4/BX /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6 /C4/C1/C5/C1/CC/CB /C7/C6 /C6/BX/CD/CC/CA/BT/C4 /C8 /BT/CA/CC/C1/BV/C4/BX /C8/CA/C7/BW/CD/BV/CC/C1/C7/C6/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /D3/CU /CA/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD/B9/BW/CT/CR/CP /DD/CX/D2/CV /C6/CT/D9/D8/D6/CP/D0 /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /D3/CU /CA/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD/B9/BW/CT/CR/CP /DD/CX/D2/CV /C6/CT/D9/D8/D6/CP/D0 /C8 /CP /D6/D8/CX/CR/D0/CT/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /D3/CU /CA/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD/B9/BW/CT/CR/CP /DD/CX/D2/CV /C6/CT/D9/D8/D6/CP/D0 /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /D3/CU /CA/CP/CS/CX/CP/D8/CX/DA/CT/D0/DD/B9/BW/CT/CR/CP /DD/CX/D2/CV /C6/CT/D9/D8/D6/CP/D0 /C8 /CP /D6/D8/CX/CR/D0/CT/CE /BT/C4/CD/BX /B4/D4/CQ/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /B4/BC. /BC/BG/BF/DF /BC . /BD/BJ/B5 /BL/BH /BL/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /CT /B7/CT−→ /CG /BC/CH /BC/B8/CG /BC→ /CH /BCγ < /B4/BC. /BC/BH/DF /BC. /BK/B5 /BL/BH /BL/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /C7/C8 /BT/C4 /CT /B7/CT−→ /CG /BC/CG /BC/B8/CG /BC→ /CH /BCγ < /B4/BE. /BH/DF /BC. /BH/B5 /BL/BH /BL/BI/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BU /C7/C8 /BT/C4 /CT /B7/CT−→ /CG /BC/CH /BC/B8/CG /BC→ /CH /BCγ < /B4/BD. /BI/DF /BC. /BL/B5 /BL/BH /BL/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BU /C7/C8 /BT/C4 /CT /B7/CT−→ /CG /BC/CG /BC/B8/CG /BC→ /CH /BCγ/BL/BG/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BL/BC/DF /BD/BK/BK /BZ/CT/CE/B8 /D1/CH /BC /BP/BC /CP/D8/BX/CR/D1 /BP/BD/BK/BL /BZ/CT/CE/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BL/BA/BL/BH/BT/BU/BU/C1/BX/C6/BW/C1 /BC/BC /BW /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BG/BH/DF /BL/BG /BZ/CT/CE/B8 /D1/CH /BC /BP/BC /CP/D8 /BX/CR/D1 /BP/BD/BK/BL/BZ/CT/CE/BA /CB/CT/CT /CP/D0/D7/D3 /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BD/BE/BA/BL/BI/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BU /CP/D7/D7/D3 /CR/CX/CP/D8/CT/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BK/BC/DF/BD/BI/BC /BZ/CT/CE/B8 /D1/CH /BC /BP/BC /CU/D6/D3/D1/BD/BC. /BC/D4 /CQ− /BD/CP/D8 /BX/CR/D1 /BP /BD/BI/BD /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/B4/CP/B5/BA/BL/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BJ /BU /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D1/CG /BC /BP /BG/BC/DF/BK/BC /BZ/CT/CE/B8 /D1/CH /BC /BP/BC /CU/D6/D3/D1/BD/BC. /BC/D4 /CQ− /BD/CP/D8 /BX/CR/D1 /BP /BD/BI/BD /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF/B4/CQ/B5/BA/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX /B4/CR/D1 /BE/BB /C6 /B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BL/BK/BT/BW /BT/C5/CB /BL/BJ /BU /C3/CC/BX/CE /D1 /BP/BD. /BE/DF/BH /BZ/CT/CE < /BD/BC− /BF/BI/DF/BD/BC− /BF/BF/BL/BC /BL/BL/BZ/BT/C4/C4/BT/CB /BL/BH /CC/C7/BY /D1 /BP/BC. /BH/DF/BE/BC /BZ/CT/CE < /B4/BG/DF /BC. /BF/B5× /BD/BC− /BF/BD/BL/BH /BD/BC/BC/BT/C3/BX/CB/CB/C7/C6 /BL/BD /BV/C6/CC/CA /D1 /BP/BC /DF /BH /BZ/CT /CE < /BE× /BD/BC− /BF/BI/BL/BC /BC /BD/BC/BD/BU/BT/BW/C1/BX/CA /BK/BI /BU/BW/C5/C8 τ /BP /B4/BC/BA/BC/BH/DF /BD/BA/B5 × /BD/BC− /BK/D7 < /BE. /BH× /BD/BC− /BF/BH/BC /BD/BC/BE/BZ/CD/CB/CC /BT/BY/CB/C7/C6 /BJ/BI /BV/C6/CC/CA τ> /BD/BC− /BJ/D7/BL/BK/BT/BW /BT/C5/CB /BL/BJ /BU /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /CW/CP/CS/D6/D3/D2/B9/D0/CX/CZ /CT /D2/CT/D9/D8/D6/CP/D0 /D4/CP /D6/D8/CX/CR/D0/CT /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D4/C6 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7/B8 /DB/CW/CX/CR/CW/CS/CT/CR/CP /DD/D7 /CX/D2/D8/D3 /CP ρ /BC/CP/D2/CS /CP /DB /CT/CP/CZ/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D1/CP/D7/D7/CX/DA/CT /D4/CP /D6/D8/CX/CR/D0/CT/BA /CD/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D8 /CW /CT/D6/CP/D8/CX/D3 /D8/D3 /C3/C4 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BD . /BE/DF /BH /BZ/CT/CE /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /BD/BC− /BL/DF/BD /BC− /BG/D7/BA /CB/CT/CT/CP/D0/D7/D3 /D3/D9/D6 /C4/CX/CV/CW/D8 /BZ/D0/D9/CX/D2/D3 /CB/CT/CR/D8/CX/D3/D2/BA/BL/BL/BZ/BT/C4/C4/BT/CB /BL/BH /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CP /DB /CT/CP/CZ/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /D4/CP /D6/D8/CX/CR/D0/CT /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /BK/BC/BC /BZ/CT/CE/BB /CR/D4 /C6/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/D7 /CS/CT/CR/CP /DD/CX/D2/CV /DB/CX/D8/CW /CP /D0/CX/CU/CT/D8/CX/D1/CT /D3/CU /BD/BC− /BG/DF/BD/BC− /BK/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BK /CP/D2/CS /BL/BA /CB/CX/D1/CX/D0/CP /D6/D0/CX/D1/CX/D8/D7 /CP /D6/CT /D3/CQ/D8/CP/CX/D2/CT/CS /CU/D3 /D6 /CP /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /BD/BC− /BE/BL/DF/BD/BC− /BF/BF/CR/D1 /BE/BA/CB/CT/CT /BY/CX/CV/BA /BD/BC/BA/BD/BC/BC/BT/C3/BX/CB/CB/C7/C6 /BL/BD /D0/CX/D1/CX/D8 /CX/D7 /CU/D6/D3/D1 /DB /CT/CP/CZ/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2/D4/C6 /D6/CT/CP/CR/D8/CX/D3/D2 /CP/D8 /BG/BH/BC /BZ/CT/CE/BB /CR /D4 /CT/D6/CU/D3 /D6/D1/CT/CS /CP/D8 /BV/BX/CA/C6 /CB/C8/CB/BA /BU/D3/D9/D6/D5/D9/CX/D2/B9/BZ/CP/CX/D0/D0/CP /D6/CS /CU/D3 /D6/D1/D9/D0/CP /CX/D7 /D9/D7/CT/CS/CP/D7 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D1/D3 /CS/CT/D0/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6τ> /BD/BC− /BJ/D7/BA /BY /D3 /D6τ> /BD/BC− /BL/D7/B8 σ< /BD/BC− /BF/BC/CR/D1− /BE/BB/D2/D9/CR/D0/CT/D3/D2 /CX/D7 /D3/CQ/D8/CP/CX/D2/CT/CS/BA/BD/BC/BD/BU/BT/BW/C1/BX/CA /BK/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /BF/BC/BC /BZ/CT/CEπ−/CQ /CT/CP/D1 /CS/D9/D1/D4/BA /CC/CW/CT /D0/CX/D1/CX/D8/CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D2/D3/D2/D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /D3 /D6 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D1/CP/D7/D7 > /BE /BZ/CT/CE/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/B8 µ /B7π−/B8µ /B7µ−/B8π /B7π−/CG/B8π /B7π−π±/CT/D8/CR/BA /CB/CT/CT /D8/CW/CT/CX/D6/AC/CV/D9/D6/CT /BH /CU/D3 /D6 /D8/CW/CT /CR/D3/D2/D8/D3/D9/D6/D7 /D3/CU /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9 τ /D4/D0/CP/D2/CT /CU/D3 /D6 /CT/CP/CR/CW /D1/D3 /CS/CT/BA/BD/BC/BE/BZ/CD/CB/CC /BT/BY/CB/C7/C6 /BJ/BI /CX/D7 /CP /BF/BC/BC /BZ/CT/CE /BY/C6/BT/C4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /D0/D3 /D3/CZ/CX/D2/CV /CU/D3 /D6 /CW/CT/CP/DA/DD /B4 /D1> /BE /BZ/CT/CE/B5 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D2/CT/D9/D8/D6/CP/D0 /CW/CP/CS/D6/D3/D2/D7 /CX/D2 /D8/CW/CT /C5/BG /D2/CT/D9/D8/D6/CP/D0 /CQ /CT/CP/D1/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D8 /DD/D4/CX/CR/CP/D0 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /D1 /BP/BF/BZ/CT/CE /CP/D2/CS /CP/D7/D7/D9/D1/CT/D7 /CP/D2 /CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D3/CU /BD /D1/CQ/BA /CE /CP/D0/D9/CT/D7 /CP/D7 /CP /CU/D9/D2/CR/D8/CX/D3/D2 /D3/CU /D1/CP/D7/D7 /CP/D2/CS/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP /D6/CT /CV/CX/DA/CT/D2 /CX/D2 /AC/CV/D9/D6/CT /BE/BA/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C6/CT/DB /C8 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /C6/D3/D2/B9 ν /C4/CX/CZ /CT /CB/D8/CP/D8/CT/D7 /CX/D2 /BU/CT/CP/D1 /BW/D9/D1/D4 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C6/CT/DB /C8 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /C6/D3/D2/B9 ν /C4/CX/CZ /CT /CB/D8/CP/D8/CT/D7 /CX/D2 /BU/CT/CP/D1 /BW/D9/D1/D4/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C6/CT/DB /C8 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /C6/D3/D2/B9 ν /C4/CX/CZ /CT /CB/D8/CP/D8/CT/D7 /CX/D2 /BU/CT/CP/D1 /BW/D9/D1/D4 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /C6/CT/DB /C8 /CT/D2/CT/D8/D6/CP/D8/CX/D2/CV /C6/D3/D2/B9 ν /C4/CX/CZ /CT /CB/D8/CP/D8/CT/D7 /CX/D2 /BU/CT/CP/D1 /BW/D9/D1/D4/CE /BT/C4/CD/BX /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BF/C4/C7/CB/BX/BV/BV/C7 /BK/BD /BV/BT/C4/C7 /BE/BK /BZ/CT/CE /D4 /D6/D3/D8/D3/D2/D7/BD/BC/BF/C6/D3 /CT/DC/CR/CT/D7/D7 /D2/CT/D9/D8/D6/CP/D0/B9/CR/D9/D6/D6/CT/D2/D8 /CT/DA/CT/D2/D8/D7 /D0/CT/CP/CS/D7 /D8/D3 σ /B4/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/B5 ×σ /B4/CX/D2/D8/CT/D6/CP/CR/D8/CX/D3/D2/B5 × /CP/CR/CR/CT/D4/D8/CP/D2/CR /CT < /BE. /BE/BI× /BD/BC− /BJ/BD/CR/D1 /BG/BB/D2/D9/CR/D0/CT/D3/D2 /BE/B4/BV/C4 /BP /BL/BC/B1/B5 /CU/D3 /D6 /D0/CX/CV/CW/D8 /D2/CT/D9/D8/D6/CP/D0/D7/BA /BT/CR/CR/CT/D4/D8/CP/D2/CR/CT /CS/CT/D4 /CT/D2/CS/D7 /D3/D2/D1/D3 /CS/CT/D0/D7 /B4/BC/BA/BD /D8/D3 /BG .× /BD/BC− /BG/B5/BA /C4/C1/C5/C1/CC/CB /C7/C6 /C2/BX/CC/B9/C2/BX/CC /CA/BX/CB/C7/C6/BT/C6/BV/BX/CB /C4/C1/C5/C1/CC/CB /C7/C6 /C2/BX/CC/B9/C2/BX/CC /CA/BX/CB/C7/C6/BT/C6/BV/BX/CB/C4/C1/C5/C1/CC/CB /C7/C6 /C2/BX/CC/B9/C2/BX/CC /CA/BX/CB/C7/C6/BT/C6/BV/BX/CB /C4/C1/C5/C1/CC/CB /C7/C6 /C2/BX/CC/B9/C2/BX/CC /CA/BX/CB/C7/C6/BT/C6/BV/BX/CB/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /D4 /D4/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6/CP /D4 /CP /D6/D8/CX/CR/D0/CT /CS/CT/CR/CP /DD/CX/D2/CV /D8/D3 /D8 /DB /D3 /CW/CP/CS/D6/D3/D2/CX/CR /CY/CT/D8/D7/BA/CD/D2/CX/D8/D7/B4/D4/CQ/B5 /BV/C4 /B1 /C5/CP/D7/D7/B4 /BZ/CT/CE /B5 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BG/BT/BU/BX /BL/BL /BY /BV/BW/BY /BD. /BK/CC /CT/CE /D4 /D4→ /CQ /CQ /B7 /CP/D2/DD/B9/D8/CW/CX/D2/CV/BD/BC/BH/BT/BU/BX /BL/BJ /BZ /BV/BW/BY /BD. /BK/CC /CT/CE /D4 /D4→ /BE /CY/CT/D8/D7 < /BE/BI/BC/BF /BL/BH /BE/BC/BC /BD/BC/BI/BT/BU/BX /BL/BF /BZ /BV/BW/BY /BD. /BK/CC /CT/CE /D4 /D4→ /BE/CY/CT/D8/D7 < /BG/BG /BL/BH /BG/BC/BC /BD/BC/BI/BT/BU/BX /BL/BF /BZ /BV/BW/BY /BD. /BK/CC /CT/CE /D4 /D4→ /BE/CY/CT/D8/D7 < /BJ /BL/BH /BI/BC/BC /BD/BC/BI/BT/BU/BX /BL/BF /BZ /BV/BW/BY /BD. /BK/CC /CT/CE /D4 /D4→ /BE/CY/CT/D8/D7 /BD/BE/BK/BH /BD/BE/BK/BH/BD/BE/BK/BH /BD/BE/BK/BH/CB/CT/CT /CZ /CT/DD /D3/D2 /D4/CP/CV/CT /BF/BJ/BF /CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CF/C1/C5/C8/D7 /CP/D2/CS /C7/D8/CW/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BD/BC/BG/BT/BU/BX /BL/BL /BY /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CP /D6/D6/D3 /DB /CQ /CQ /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /CP/D8 /BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA /C4/CX/D1/CX/D8/D7 /D3/D2 σ /B4 /D4 /D4→ /CG /B7 /CP/D2/DD/D8/CW/CX/D2/CV/B5 × /BU/B4 /CG→ /CQ /CQ /B5 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BF/DF/BD/BC /BF/D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6/D1/CG /BP/BE/BC/BC/DF /BJ/BH/BC /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /C1/BA/BD/BC/BH/BT/BU/BX /BL/BJ /BZ /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D2 /CP /D6/D6/D3 /DB /CS/CX/CY/CT/D8 /D6/CT/D7/D3/D2/CP/D2/CR/CT/D7 /CX/D2 /D4 /D4 /CR/D3/D0/D0/CX/D7/CX/D3/D2/D7 /DB/CX/D8/CW /BD/BC/BI /D4/CQ− /BD/D3/CU /CS/CP/D8/CP /CP/D8/BX/CR/D1 /BP/BD. /BK/CC /CT/CE/BA /C4/CX/D1/CX/D8/D7 /D3/D2 σ /B4 /D4 /D4→ /CG /B7 /CP/D2/DD/D8/CW/CX/D2/CV/B5 · /BU/B4 /CG→ /CY/CY /B5 /CX/D2 /D8/CW/CT /D6/CP/D2/CV/CT /BD/BC /BG/DF/BD/BC− /BD/D4/CQ/B4/BL/BH/B1/BV/C4/B5 /CP /D6/CT /CV/CX/DA/CT/D2 /CU/D3 /D6 /CS/CX/CY/CT/D8 /D1/CP/D7/D7 /D1 /BP/BE/BC/BC/DF/BD/BD/BH/BC /BZ/CT/CE /DB/CX/D8/CW /CQ /D3/D8/CW /CY/CT/D8/D7 /CW/CP/DA/CX/D2/CV/vextendsingle/vextendsingleη/vextendsingle/vextendsingle< /BE. /BC/CP /D2 /CS/D8/CW/CT /CS/CX/CY/CT/D8 /D7/DD/D7/D8/CT/D1 /CW/CP/DA/CX/D2/CV/vextendsingle/vextendsingle/CR/D3/D7θ∗/vextendsingle/vextendsingle< /BC. /BI/BJ/BA /CB/CT/CT /D8/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /C1 /CU/D3 /D6 /D8/CW/CT /D0/CX/D7/D8 /D3/CU /D0/CX/D1/CX/D8/D7/BA /CB/D9/D4 /CT/D6/D7/CT/CS/CT/D7/BT/BU/BX /BL/BF /BZ /BA/BD/BC/BI/BT/BU/BX /BL/BF /BZ /CV/CX/DA/CT/D7 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/CX/D1/CT/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3 /CX/D2/D8/D3 /D0/CX/CV/CW/D8 /B4 /CS /B8 /D9 /B8 /D7 /B8 /CR /B8 /CQ /B5/D5 /D9 /CP /D6/CZ/D7 /CU/D3 /D6/A0/BP/BC. /BC/BE /C5 /BA /CC/CW/CT/CX/D6 /CC /CP/CQ/D0/CT /C1 /C1 /CV/CX/DA/CT/D7 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /C5 /BP /BE/BC/BC/DF /BL/BC/BC /BZ/CT/CE /CP/D2/CS /A0 /BP /B4/BC . /BC/BE/DF /BC. /BE/B5 /C5 /BA /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /CT /B7/CT−/C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /CT /B7/CT−/C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /CT /B7/CT−/C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /CT /B7/CT−/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /CX/D2 /CT /B7/CT−/CA/CP/D8/CX/D3 /D8/D3 σ /B4 /CT /B7/CT−→µ /B7µ−/B5 /D9/D2/D0/CT/D7/D7 /D2/D3/D8/CT/CS/BA /CB/CT/CT /CP/D0/D7/D3 /CT/D2/D8/D6/CX/CT/D7 /CX/D2 /BY /D6/CT/CT /C9/D9/CP /D6/CZ /CB/CT/CP /D6/CR/CW/CP/D2/CS /C5/CP/CV/D2/CT/D8/CX/CR /C5/D3/D2/D3/D4 /D3/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7/BA/CE /BT/C4/CD/BX /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA •••/BD/BC/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C8 /C7/C8 /BT/C4 /C9 /BP/BD/B8/BE/BB/BF/B8 /D1 /BP/BG/BH/DF/BK/BL . /BH/BZ/CT/CE/BD/BC/BK/BT/BU/CA/BX/CD /BL/BJ /BW /BW/C4/C8/C0 /C9 /BP/BD/B8/BE/BB/BF/B8 /D1 /BP/BG/BH/DF/BK/BG/BZ/CT/CE/BD/BC/BL/BU/BT/CA/BT /CC/BX /BL/BJ /C3 /BT/C4/BX/C8 /C9 /BP/BD/B8 /D1 /BP/BG/BH/DF/BK/BH /BZ/CT/CE < /BE× /BD/BC− /BH/BL/BH /BD/BD/BC/BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 /C9 /BP/BD/B8 /D1 /BP/BH /DF /BG /BH /BZ/CT /CE < /BD× /BD/BC− /BH/BL/BH /BD/BD/BC/BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 /C9 /BP/BE/B8 /D1 /BP/BH /DF /BG /BH /BZ/CT /CE < /BE× /BD/BC− /BF/BL/BC /BD/BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /BT/C4/BX/C8 /C9 /BP/BD/B8 /D1 /BP/BF/BE/DF/BJ/BE /BZ/CT/CE < /B4/BD/BC− /BE/DF/BD /B5 /BL/BH /BD/BD/BE/BT/BW /BT /BV/C0/C1 /BL/BC /BV /CC/C7/C8/CI /C9 /BP/BD /B8 /D1 /BP /BD/DF/BD/BI/B8/BD/BK/DF /BE/BJ /BZ/CT/CE < /BJ× /BD/BC− /BE/BL/BC /BD/BD/BF/BT/BW /BT /BV/C0/C1 /BL/BC /BX /CC/C7/C8/CI /C9 /BP/BD /B8 /D1 /BP /BH/DF/BE/BH /BZ/CT/CE < /BD. /BI× /BD/BC− /BE/BL/BH /BC /BD/BD/BG/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BE /C8/C4/BT/CB /C9 /BP/BF/DF/BD/BK/BC/B8 /D1< /BD/BG/BA/BH/BZ/CT/CE < /BH. /BC× /BD/BC− /BE/BL/BC /BC /BD/BD/BH/BU/BT/CA/CC/BX/C4 /BK/BC /C2/BT/BW/BX /C9 /BP/B4/BF/B8/BG/B8/BH/B5/BB/BF /BE/DF/BD/BE /BZ/CT/CE/BD/BC/BJ/BT /BV/C3/BX/CA/CB/CC /BT/BY/BY /BL/BK /C8 /D7/CT/CP /D6/CR/CW /CU/D3 /D6/D4 /CP /CX /D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /BX/CR/D1/CQ/CT /D8 /DB /CT/CT/D2 /BD/BF/BC /CP/D2/CS /BD/BK/BF /BZ/CT/CE /CP/D2/CS /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 σ< /B4/BC. /BC/BH/DF /BC. /BE/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/BC /CP/D2/CS/D7/D4/CX/D2/B9/BD/BB/BE /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D1 /BP/BG/BH/DF /BK/BL. /BH /BZ/CT/CE/B8 /CR/CW/CP /D6/CV/CT /BD /CP/D2/CS /BE/BB/BF/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT/CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BX/CR/D1 /BP/BD/BK/BF /BZ/CT/CE /DB/CX/D8/CW /D8/CW/CT /D7 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA /CB/CT/CT /D8/CW/CT/CX/D6/BY/CX/CV/D7/BA /BE/DF/BG/BA/BD/BC/BK/BT/BU/CA/BX/CD /BL/BJ /BW /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D2/CS /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 σ< /B4/BC. /BG/DF /BE. /BF/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6/DA /CP /D6/CX/D3/D9/D7 /CR/CT/D2/D8/CT/D6/B9/D3/CU/B9/D1/CP/D7/D7 /CT/D2/CT/D6/CV/CX/CT/D7 /BX/CR/D1 /BP/BD/BF/BC/DF /BD/BF/BI/B8 /BD/BI/BD/B8 /CP/D2/CS/BD/BJ/BE /BZ/CT/CE/B8 /CP/D7/D7/D9/D1/CX/D2/CV /CP/D2 /CP/D0/D1/D3/D7/D8 /AD/CP/D8 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D2 /CR/D3/D7 θ /BA/BD/BC/BL/BU/BT/CA/BT /CC/BX /BL/BJ /C3 /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /BX/CR/D1 /BP /BD/BF/BC/B8/BD/BF/BI/B8 /BD/BI/BD/B8 /CP/D2/CS /BD/BJ/BE /BZ/CT/CE /CP/D2/CS /CV/CX/DA/CT /D0/CX/D1/CX/D8/D7 σ< /B4/BC. /BE/DF /BC. /BG/B5 /D4/CQ /B4/BL/BH/B1/BV/C4/B5 /CU/D3 /D6 /D7/D4/CX/D2/B9/BC /CP/D2/CS /D7/D4/CX/D2/B9/BD/BB/BE/D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D1 /BP/BG/BH/DF/BK/BH /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /D8/D6/CP/D2/D7/D0/CP/D8/CT/CS /D8/D3 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BX/CR/D1 /BP/BD/BJ/BE/BZ/CT/CE /DB/CX/D8/CW /D8/CW/CT /BX/CR/D1 /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /CS/CT/D7/CR/D6/CX/CQ /CT/CS /CX/D2 /D8/CW/CT /D4/CP/D4 /CT/D6/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/D7/BA /BE /CP/D2/CS /BF /CU/D3 /D6 /D0/CX/D1/CX/D8/D7/D3/D2 /C2 /BP /BD/BB/BE /CP/D2/CS /C2 /BP /BC /CR/CP/D7/CT/D7/BA/BD/BD/BC/BT/C3/BX/CA/CB /BL/BH /CA /CX/D7 /CP /BV/BX/CA/C6/B9/C4/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CF/CR/D1∼ /D1/CI /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CP /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2 /D1/D9/D0/D8/CX/CW/CP/CS/D6/D3/D2 /CT/DA/CT/D2/D8/D7 /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 σ /B4 /CT /B7/CT−→ /CW/CP/CS/D6/D3/D2/D7/B5/BA/BV/D3/D2/D7/D8/CP/D2/D8 /D4/CW/CP/D7/CT /D7/D4/CP/CR/CT /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BF /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6 /C9 /BP± /BE/BB/BF/B8 ± /BG/BB/BF/BA/BD/BD/BD/BU/CD/CB/C3/CD/C4/C1/BV /BL/BF /BV /CX/D7 /CP /BV/BX/CA/C6/B9/C4/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CF/CR/D1 /BP /D1/CI /BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CP /D4 /CP /CX /D6 /D3 /D6/D7/CX/D2/CV/D0/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CW/CT/CP/DA/DD /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D9/D2/D9/D7/D9/CP/D0 /CX/D3/D2/CX/DE/CP/D8/CX/D3/D2 /D0/D3/D7/D7 /CX/D2 /CC/C8/BV/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH/CP/D2/CS /CC /CP/CQ/D0/CT /BD/BA/BD/BD/BE/BT/BW /BT /BV/C0/C1 /BL/BC /BV /CX/D7 /CP /C3/BX/C3/B9/CC/CA/C1/CB/CC /BT/C6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CF/CR/D1 /BP /BH/BE/DF /BI/BC /BZ/CT/CE/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CP /D7/CR/CP/D0/CP /D6/D3 /D6 /D7/D4/CX/D2/B9/BD/BB/BE /D4/CP /D6/D8/CX/CR/D0/CT/BA /CB/CT/CT /BY/CX/CV/D7/BA /BF /CP/D2/CS /BG/BA/BD/BD/BF/BT/BW /BT /BV/C0/C1 /BL/BC /BX /CX/D7 /C3/BX/C3/B9/CC/CA/C1/CB/CC /BT/C6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CF/CR/D1 /BP /BH/BE/DF /BI/BD . /BG /BZ/CT/CE/BA /CC/CW/CT /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8/CX/D7 /CU/D3 /D6 /CX/D2/CR/D0/D9/D7/CX/DA/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D2/D3 /D6/D1/CP/D0/CX/DE/CT/CS /D8/D3 σ /B4 /CT /B7/CT−→µ /B7µ−/B5·β /B4/BF /DFβ /BE/B5/BB/BE/B8/DB/CW/CT/D6/CT β /BP/B4 /BD− /BG /D1 /BE/BB/CF /BE/CR/D1 /B5 /BD/ /BE/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /D8/CW/CT /CP/D7/D7/D9/D1/D4/D8/CX/D3/D2 /CP/CQ /D3/D9/D8 /D8/CW/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2/D1/CT/CR/CW/CP/D2/CX/D7/D1/BA/BD/BD/BG/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BE /CX/D7 /CB/C4/BT /BV /C8/BX/C8 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /CF/CR/D1 /BP /BE/BL /BZ/CT/CE /D9/D7/CX/D2/CV /D0/CT/DC/CP/D2 /CP/D2/CS /BF/BL/BV/D6 /D4/D0/CP/D7/D8/CX/CR/D7/CW/CT/CT/D8/D7 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /CW/CX/CV/CW/D0/DD /CX/D3/D2/CX/DE/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/BD/BD/BH/BU/BT/CA/CC/BX/C4 /BK/BC /CX/D7 /BW/BX/CB/CH/B9/C8/BX/CC/CA/BT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /CF/CR/D1 /BP /BE/BJ/DF /BF/BH /BZ/CT/CE/BA /BT/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6/CX/D2/CR/D0/D9/D7/CX/DA/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /D6/CP/D2/CV/CT/D7 /CQ /CT/D8 /DB /CT/CT/D2 /BD.× /BD/BC− /BD/CP/D2/CS /BD .× /BD/BC− /BE/CS/CT/D4 /CT/D2/CS/CX/D2/CV /D3/D2/D1/CP/D7/D7 /CP/D2/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D1/D3/D1/CT/D2/D8/D9/D1 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2/D7/BA /B4/CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT/D7 /BL/B8 /BD/BC/B8 /BD/BD/B5/BA/BU/D6/CP/D2/CR/CW/CX/D2/CV /BY /D6/CP/CR/D8/CX/D3/D2 /D3/CU /CI /BC/D8 /D3/CP/C8 /CP/CX/D6 /D3/CU /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /BY /CT/D6/D1/CX/D3/D2/D7 /BU/D6/CP/D2/CR/CW/CX/D2/CV /BY /D6/CP/CR/D8/CX/D3/D2 /D3/CU /CI /BC/D8 /D3/CP/C8 /CP/CX/D6 /D3/CU /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /BY /CT/D6/D1/CX/D3/D2/D7/BU/D6/CP/D2/CR/CW/CX/D2/CV /BY /D6/CP/CR/D8/CX/D3/D2 /D3/CU /CI /BC/D8 /D3/CP/C8 /CP/CX/D6 /D3/CU /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /BY /CT/D6/D1/CX/D3/D2/D7 /BU/D6/CP/D2/CR/CW/CX/D2/CV /BY /D6/CP/CR/D8/CX/D3/D2 /D3/CU /CI /BC/D8 /D3/CP/C8 /CP/CX/D6 /D3/CU /CB/D8/CP/CQ/D0/CT /BV/CW/CP /D6/CV/CT/CS /C0/CT/CP/DA/DD /BY /CT/D6/D1/CX/D3/D2/D7/CE /BT/C4/CD/BX /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH× /BD/BC− /BI/BL/BH /BD/BD/BI/BT/C3/BX/CA/CB /BL/BH /CA /C7/C8 /BT/C4 /D1 /BP/BG /BC. /BG/DF /BG/BH. /BI/BZ/CT /CE < /BD× /BD/BC− /BF/BL/BH /BT/C3/CA/BT /CF/CH /BL/BC /C7 /C7/C8 /BT/C4 /D1 /BP /BE/BL/DF /BG/BC /BZ/CT/CE/BD/BD/BI/BT/C3/BX/CA/CB /BL/BH /CA /CV/CX/DA/CT /D8/CW/CT /BL/BH/B1 /BV/C4 /D0/CX/D1/CX/D8 σ /B4 /CG /CG /B5/BBσ /B4µµ /B5< /BD. /BK× /BD/BC− /BG/CU/D3 /D6 /D8/CW/CT /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU/D7/CX/D2/CV/D0/DD/B9 /D3 /D6 /CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D8/CW/CT /D1/CP/D7/D7 /D6/CP/D2/CV/CT /BG/BC . /BG/DF /BG/BH. /BI/BZ/CT/CE /CU/D3 /D6 /CG±/CP/D2/CS< /BG/BH. /BI/BZ/CT /CE/CU /D3 /D6 /CG±±/BA /CB/CT/CT /D8/CW/CT /D4/CP/D4 /CT/D6 /CU/D3 /D6 /CQ /D3/D9/D2/CS/D7 /CU/D3 /D6 /C9 /BP± /BE/BB/BF/B8± /BG/BB/BF/BA /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CA/BX/BT /BV/CC/C1/C7/C6/CB /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CA/BX/BT /BV/CC/C1/C7/C6/CB/C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CA/BX/BT /BV/CC/C1/C7/C6/CB /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /C0/BT/BW/CA/C7/C6/C1/BV /CA/BX/BT /BV/CC/C1/C7/C6/CB/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX /B4/D2/CQ/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BC. /BD/BL /BL/BH /BD/BD/BJ/BT/C3/CC /BT/CB /BC/BG /BV /C0/BD /D1 /BP/BF/DF /BD/BC /BZ/CT/CE < /BC. /BC/BH /BL/BH /BD/BD/BK/BT/BU/BX /BL/BE /C2 /BV/BW/BY /D1 /BP/BH/BC/DF /BE/BC/BC /BZ/CT/CE < /BF/BC/DF /BD/BF/BC /BD/BD/BL/BV/BT/CA/CA/C7/C4/C4 /BJ/BK /CB/C8/BX/BV /D1 /BP/BE/DF /BE/BA/BH /BZ/CT/CE < /BD/BC/BC /BC /BD/BE/BC/C4/BX/C1/C8/CD/C6/BX/CA /BJ/BF /BV/C6/CC/CA /D1 /BP/BF/DF /BD/BD /BZ/CT/CE/BD/BD/BJ/BT/C3/CC /BT/CB /BC/BG /BV /D0/D3 /D3/CZ /CU/D3 /D6 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT /D4/CW/D3/D8/D3/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D8 /C0/BX/CA/BT /DB/CX/D8/CW /D1/CT/CP/D2 /CR/BA/D1/BA /CT/D2/CT/D6/CV/DD/D3/CU /BE/BC/BC /BZ/CT/CE/BA/BD/BD/BK/BT/BU/BX /BL/BE /C2 /D0/D3 /D3/CZ /CU/D3 /D6 /D4/CP/CX/D6 /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /D9/D2/CX/D8/B9/CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CW/CX/CR/CW /D0/CT/CP/DA/CT /CS/CT/D8/CT/CR/D8/D3 /D6/CQ /CT /CU /D3 /D6/CT/CS/CT/CR/CP /DD/CX/D2/CV/BA /C4/CX/D1/CX/D8 /D7/CW/D3 /DB/D2 /CW/CT/D6/CT /CX/D7 /CU/D3 /D6 /D1 /BP/BH/BC /BZ/CT/CE/BA /CB/CT/CT /D8/CW/CT/CX/D6 /BY/CX/CV/BA /BH /CU/D3 /D6 /CS/CX/AB/CT/D6/CT/D2/D8 /CR/CW/CP /D6/CV/CT/D7 /CP/D2/CS/D7/D8/D6/D3/D2/CV/CT/D6 /D0/CX/D1/CX/D8/D7 /CU/D3 /D6 /CW/CX/CV/CW/CT/D6 /D1/CP/D7/D7/BA/BD/BD/BL/BV/BT/CA/CA/C7/C4/C4 /BJ/BK /D0/D3 /D3/CZ /CU/D3 /D6 /D2/CT/D9/D8/D6/CP/D0/B8 /CB /BP− /BE /CS/CX/CW/DD/D4 /CT/D6/D3/D2 /D6/CT/D7/D3/D2/CP/D2/CR/CT /CX/D2 /D4/D4→ /BE /C3 /B7/CG/BA /BV/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2 /DA/CP /D6/CX/CT/D7 /DB/CX/D8/CW/CX/D2 /CP/CQ /D3/DA/CT /D0/CX/D1/CX/D8/D7 /D3/DA/CT/D6 /D1/CP/D7/D7 /D6/CP/D2/CV/CT /CP/D2/CS /D4/D0/CP/CQ /BP /BH/BA/BD/DF /BH/BA/BL /BZ/CT/CE / /CR /BA/BD/BE/BC/C4/BX/C1/C8/CD/C6/BX/CA /BJ/BF /CX/D7 /CP/D2 /C6/BT/C4 /BF/BC/BC /BZ/CT/CE /D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CF /D3/D9/D0/CS /CW/CP/DA/CT /CS/CT/D8/CT/CR/D8/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW/D0/CX/CU/CT/D8/CX/D1/CT /CV/D6/CT/CP/D8/CT/D6 /D8/CW/CP/D2 /BE/BC/BC /D2/D7/BA /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /BW/CX/AB/CT/D6/CT/D2/D8/CX/CP/D0 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX/B4/CR/D1 /BE/D7/D6− /BD/BZ/CT/CE− /BD/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE. /BI× /BD/BC− /BF/BI/BL/BC /BC /BD/BE/BD/BU/BT/C4/BW/C1/C6 /BJ/BI /BV/C6/CC/CA − /C9 /BP/BD /B8/D1 /BP/BE. /BD/DF /BL. /BG/BZ/CT/CE < /BE. /BE× /BD/BC− /BF/BF/BL/BC /BC /BD/BE/BE/BT/C4/BU/CA/C7 /CF /BJ/BH /CB/C8/BX/BV ± /C9 /BP± /BD/B8/D1 /BP/BG/DF /BD/BH /BZ/CT/CE < /BD. /BD× /BD/BC− /BF/BF/BL/BC /BC /BD/BE/BE/BT/C4/BU/CA/C7 /CF /BJ/BH /CB/C8/BX/BV ± /C9 /BP± /BE/B8/D1 /BP/BI/DF /BE/BJ /BZ/CT/CE < /BK.× /BD/BC− /BF/BH/BL/BC /BC /BD/BE/BF/C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BJ/BH /BV/C6/CC/CA ± /D1 /BP/BD/BH/DF /BE/BI /BZ/CT/CE < /BD. /BH× /BD/BC− /BF/BG/BL/BC /BC /BD/BE/BF/C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BJ/BH /BV/C6/CC/CA ± /C9 /BP± /BE/B8/D1 /BP/BF/DF /BD/BC /BZ/CT/CE < /BI.× /BD/BC− /BF/BH/BL/BC /BC /BD/BE/BF/C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BJ/BH /BV/C6/CC/CA ± /C9 /BP± /BE/B8/D1 /BP/BD/BC/DF /BE/BI /BZ/CT/CE < /BD.× /BD/BC− /BF/BD/BL/BC /BC /BD/BE/BG/BT/C8/C8/BX/C4 /BJ/BG /BV/C6/CC/CA ± /D1 /BP/BF. /BE/DF /BJ. /BE/BZ/CT /CE < /BH. /BK× /BD/BC− /BF/BG/BL/BC /BC /BD/BE/BH/BT/C4/C8/BX/CA /BJ/BF /CB/C8/BX/BV ± /D1 /BP/BD. /BH/DF /BE/BG /BZ/CT/CE < /BD. /BE× /BD/BC− /BF/BH/BL/BC /BC /BD/BE/BI/BT/C6/CC/C1/C8/C7 /CE /BJ/BD /BU /BV/C6/CC/CA − /C9 /BP− /B8/D1 /BP/BE. /BE/DF /BE. /BK < /BE. /BG× /BD/BC− /BF/BH/BL/BC /BC /BD/BE/BJ/BT/C6/CC/C1/C8/C7 /CE /BJ/BD /BV /BV/C6/CC/CA − /C9 /BP− /B8/D1 /BP/BD. /BE/DF /BD. /BJ/B8/BE. /BD/DF/BG < /BE. /BG× /BD/BC− /BF/BH/BL/BC /BC /BU/C1/C6/C7/C6 /BI/BL /BV/C6/CC/CA − /C9 /BP− /B8 /D1 /BP/BD/DF /BD/BA/BK/BZ/CT/CE < /BD. /BH× /BD/BC− /BF/BI/BC /BD/BE/BK/BW/C7/CA/BY /BT/C6 /BI/BH /BV/C6/CC/CA /BU/CT /D8/CP /D6/CV/CT/D8 /D1 /BP/BF/DF /BJ/BZ/CT/CE < /BF. /BC× /BD/BC− /BF/BI/BC /BD/BE/BK/BW/C7/CA/BY /BT/C6 /BI/BH /BV/C6/CC/CA /BY /CT/D8 /CP /D6/CV/CT/D8 /D1 /BP/BF/DF/BJ/BZ/CT/CE/BD/BE/BD/BU/BT/C4/BW/C1/C6 /BJ/BI /CX/D7 /CP /BJ/BC /BZ/CT/CE /CB/CT/D6/D4/D9/CZ/CW/D3/DA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CE /CP/D0/D9/CT /CX/D7 /D4 /CT/D6 /BT/D0 /D2/D9/CR/D0/CT/D9/D7 /CP/D8 θ /BP/BC /BA /BY /D3 /D6/D3/D8/CW/CT/D6 /CR/CW/CP /D6/CV/CT/D7 /CX/D2 /D6/CP/D2/CV/CT − /BC. /BH/D8 /D3− /BF. /BC/B8 /BV/C4 /BP /BL/BC/B1 /D0/CX/D1/CX/D8 /CX/D7 /B4/BE . /BI× /BD/BC− /BF/BI/B5/slashbig/vextendsingle/vextendsingle/B4/CR/CW/CP /D6/CV/CT/B5/vextendsingle/vextendsingle/CU/D3 /D6/D1/CP/D7/D7 /D6/CP/D2/CV/CT /B4/BE/BA/BD/DF /BL/BA/BG /BZ/CT/CE/B5 ×/vextendsingle/vextendsingle/B4/CR/CW/CP /D6/CV/CT/B5/vextendsingle/vextendsingle/BA /BT/D7/D7/D9/D1/CT/D7 /D7/D8/CP/CQ/D0/CT /D4/CP /D6/D8/CX/CR/D0/CT /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /DB/CX/D8/CW /D1/CP/D8/D8/CT/D6/CP/D7 /CS/D3 /CP/D2/D8/CX/D4 /D6/D3/D8/D3/D2/D7/BA/BD/BE/BE/BT/C4/BU/CA/C7 /CF /BJ/BH /CX/D7 /CP /BV/BX/CA/C6 /C1/CB/CA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /BX/CR/D1 /BP /BH/BF /BZ/CT/CE/BA θ /BP /BG /BC/D1 /D6 /BA /CB /CT /CT/AC /CV /D9 /D6 /CT /BH/CU/D3 /D6 /D1/CP/D7/D7 /D6/CP/D2/CV/CT/D7 /D9/D4 /D8/D3 /BF/BH /BZ/CT/CE/BA/BD/BE/BF/C2/C7 /CE /BT/C6/C7 /CE/C1/BV/C0 /BJ/BH /CX/D7 /CP /BV/BX/CA/C6 /C1/CB/CA /BE/BI/B7 /BE/BI /CP/D2/CS /BD/BH/B7 /BD/BH /BZ/CT/CE /D4/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /BY/CX/CV/D9/D6/CT /BG/CR/D3/DA/CT/D6/D7 /D6/CP/D2/CV/CT/D7 /C9 /BP /BD/BB/BF /D8/D3 /BE /CP/D2/CS /D1 /BP /BF /D8/D3 /BE/BI /BZ/CT/CE/BA /CE /CP/D0/D9/CT /CX/D7 /D4 /CT/D6 /BZ/CT/CE /D1/D3/D1/CT/D2/D8/D9/D1/BA/BD/BE/BG/BT/C8/C8/BX/C4 /BJ/BG /CX/D7 /C6/BT/C4 /BF/BC/BC /BZ/CT/CE /D4 /CF /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CB/D8/D9/CS/CX/CT/D7 /CU/D3 /D6/DB /CP /D6/CS /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /CW/CT/CP/DA/DD /B4/D9/D4/D8/D3 /BE/BG /BZ/CT/CE/B5 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D1/D3/D1/CT/D2/D8/CP /BE/BG/DF/BE/BC/BC /BZ/CT/CE /B4 − /CR/CW/CP /D6/CV/CT/B5 /CP/D2/CS /BG/BC/DF /BD/BH/BC /BZ/CT/CE/B4/B7/CR/CW/CP /D6/CV/CT/B5/BA /BT/CQ /D3/DA/CT /D8 /DD/D4/CX/CR/CP/D0 /DA/CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /BJ/BH /BZ/CT/CE /CP/D2/CS /CX/D7 /D4 /CT/D6 /BZ/CT/CE /D1/D3/D1/CT/D2/D8/D9/D1 /D4 /CT/D6 /D2/D9/CR/D0/CT/D3/D2/BA/BD/BE/BH/BT/C4/C8/BX/CA /BJ/BF /CX/D7 /BV/BX/CA/C6 /C1/CB/CA /BE/BI/B7 /BE/BI /BZ/CT/CE /D4/D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /D4> /BC/BA/BL /BZ/CT/CE/B8 /BC/BA/BE <β< /BC/BA/BI/BH/BA/BD/BE/BI/BT/C6/CC/C1/C8/C7 /CE/BJ /BD /BU /CX/D7 /CU/D6/D3/D1 /D7/CP/D1/CT /BJ/BC /BZ/CT/CE /D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D7 /BT/C6/CC/C1/C8/C7 /CE/BJ /BD /BV /CP/D2/CS /BU/C1/C6/C7/C6 /BI/BL/BA/BD/BE/BJ/BT/C6/CC/C1/C8/C7 /CE/BJ /BD /BV /D0/CX/D1/CX/D8 /CX/D2/CU/CT/D6/D6/CT/CS /CU/D6/D3/D1 /AD/D9/DC /D6/CP/D8/CX/D3/BA /BJ/BC /BZ/CT/CE /D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA/BD/BE/BK/BW/C7/CA/BY /BT /C6 /BI /BH/CX /D7/CP/BF /BC/BZ/CT /CE / /CR /D4 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /BU/C6/C4/BA /CD/D2/CX/D8/D7 /CP /D6/CT /D4 /CT/D6 /BZ/CT/CE /D1/D3/D1/CT/D2/D8/D9/D1 /D4 /CT/D6/D2/D9/CR/D0/CT/D9/D7/BA/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C1/D2/DA/CP /D6/CX/CP/D2/D8 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C1/D2/DA/CP /D6/CX/CP/D2/D8 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C1/D2/DA/CP /D6/CX/CP/D2/D8 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C1/D2/DA/CP /D6/CX/CP/D2/D8 /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX/B4/CR/D1 /BE/BB/BZ/CT/CE /BE/BB /C6 /B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH/DF /BJ/BC/BC × /BD/BC− /BF/BH/BL/BC /BD/BE/BL/BU/BX/CA/C6/CB/CC/BX/C1/C6 /BK/BK /BV/C6/CC/CA < /BH/DF /BJ/BC/BC × /BD/BC− /BF/BJ/BL/BC /BD/BE/BL/BU/BX/CA/C6/CB/CC/BX/C1/C6 /BK/BK /BV/C6/CC/CA < /BE. /BH× /BD/BC− /BF/BI/BL/BC /BD/BF/BC/CC/C0/CA/C7/C6 /BK/BH /BV/C6/CC/CA − /C9 /BP/BD /B8 /D1 /BP/BG/DF/BD/BE /BZ/CT/CE < /BD.× /BD/BC− /BF/BH/BL/BC /BD/BF/BC/CC/C0/CA/C7/C6 /BK/BH /BV/C6/CC/CA /B7 /C9 /BP/BD /B8 /D1 /BP/BG/DF/BD/BE /BZ/CT/CE < /BI.× /BD/BC− /BF/BF/BL/BC /BD/BF/BD/BT/CA/C5/C1/CC /BT /BZ/BX /BJ/BL /CB/C8/BX/BV /D1 /BP/BD. /BK/BJ /BZ/CT/CE < /BD. /BH× /BD/BC− /BF/BF/BL/BC /BD/BF/BD/BT/CA/C5/C1/CC /BT /BZ/BX /BJ/BL /CB/C8/BX/BV /D1 /BP/BD. /BH/DF /BF. /BC/BZ/CT /CE/BD/BF/BE/BU/C7/CI/CI/C7/C4/C1 /BJ/BL /BV/C6/CC/CA ± /C9 /BP /B4/BE/BB/BF/B8 /BD/B8 /BG/BB/BF/B8 /BE/B5 < /BD. /BD× /BD/BC− /BF/BJ/BL/BC /BD/BF/BF/BV/CD/CC/CC/CB /BJ/BK /BV/C6/CC/CA /D1 /BP/BG/DF/BD/BC /BZ/CT/CE < /BF. /BC× /BD/BC− /BF/BJ/BL/BC /BD/BF/BG/CE/C1/BW /BT/C4 /BJ/BK /BV/C6/CC/CA /D1 /BP/BG. /BH/DF /BI/BZ/CT /CE/BD/BE/BL/BU/BX/CA/C6/CB/CC/BX/C1/C6 /BK/BK /D0/CX/D1/CX/D8/D7 /CP/D4/D4/D0/DD /CP/D8 /DC /BP/BC. /BE /CP/D2/CS /D4/CC /BP/BC /BA /C5/CP/D7/D7 /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT/D3/CU /D0/CX/D1/CX/D8/D7 /CP /D6/CT /D7/CW/D3 /DB/D2 /CX/D2 /D8/CW/CT /D6/CT/CV/CX/D3/D2/D7/BM /D1 /BP/BD. /BH/DF/BJ. /BH /BZ/CT/CE /CP/D2/CS τ /BP/BD /BC− /BK/DF/BE× /BD/BC− /BI/D7/BA /BY/CX/D6/D7/D8/D2/D9/D1/CQ /CT/D6 /CX/D7 /CU/D3 /D6 /CW/CP/CS/D6/D3/D2/D7/BN /D7/CT/CR/D3/D2/CS /CX/D7 /CU/D3 /D6/DB /CT/CP/CZ/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA/BD/BF/BC/CC/C0/CA/C7/C6 /BK/BH /CX/D7 /BY/C6/BT/C4 /BG/BC/BC /BZ/CT/CE /D4 /D6/D3/D8/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C5/CP/D7/D7 /CS/CT/D8/CT/D6/D1/CX/D2/CT/CS /CU/D6/D3/D1 /D1/CT/CP/D7/D9/D6/CT/CS/DA/CT/D0/D3 /CR/CX/D8 /DD /CP/D2/CS /D1/D3/D1/CT/D2/D8/D9/D1/BA /C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6τ> /BF× /BD/BC− /BL/D7/BA/BD/BF/BD/BT/CA/C5/C1/CC /BT /BZ/BX /BJ/BL /CX/D7 /BV/BX/CA/C6/B9/C1/CB/CA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /BX/CR/D1 /BP/BH /BF/BZ/CT /CE /BA/CE /CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /DC /BP /BC/BA/BD /CP/D2/CS pT /BP/BC /BA /BD /BH /BA /C7/CQ/D7/CT/D6/DA/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /D1 /BP /BD/BA/BK/BJ /BZ/CT/CE /CP /D6/CT /CU/D3/D9/D2/CS /CP/D0/D0 /CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CQ /CT/CX/D2/CV/CP/D2/D8/CX/CS/CT/D9/D8/CT/D6/D3/D2/D7/BA/BD/BF/BE/BU/C7/CI/CI/C7/C4/C1 /BJ/BL /CX/D7 /BV/BX/CA/C6/B9/CB/C8/CB /BE/BC/BC /BZ/CT/CE /D4/C6 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /C4/D3 /D3/CZ/D7 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT /DB/CX/D8/CW τ /D0/CP /D6/CV/CT/D6/D8/CW/CP/D2 /BD/BC− /BK/D7/BA /CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT /BD/BD/DF /BD/BK /CU/D3 /D6/D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D9/D4/D4 /CT/D6 /D0/CX/D1/CX/D8/D7 /DA/D7 /D1/CP/D7/D7/BA/BD/BF/BF/BV/CD/CC/CC/CB /BJ/BK /CX/D7 /D4 /BU/CT /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /CP/D8 /BY/C6/BT/C4 /D7/CT/D2/D7/CX/D8/CX/DA/CT /D8/D3 /D4/CP /D6/D8/CX/CR/D0/CT/D7 /D3/CU τ> /BH× /BD/BC− /BK/D7/BA /CE /CP/D0/D9/CT/CX/D7 /CU/D3 /D6− /BC. /BF< /DC< /BC /CP/D2/CS pT /BP /BC/BA/BD/BJ/BH/BA/BD/BF/BG/CE/C1/BW /BT/C4 /BJ/BK /CX/D7 /BY/C6/BT/C4 /BG/BC/BC /BZ/CT/CE /D4 /D6/D3/D8/D3/D2 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /CE /CP/D0/D9/CT /CX/D7 /CU/D3 /D6 /DC /BP /BC /CP/D2/CS pT /BP/BC /BA /C8/D9/D8/D7/D0/CX/CU/CT/D8/CX/D1/CT /D0/CX/D1/CX/D8 /D3/CU < /BH× /BD/BC− /BK/D7/D3 /D2/D4 /CP /D6/D8/CX/CR/D0/CT /CX/D2 /D8/CW/CX/D7 /D1/CP/D7/D7 /D6/CP/D2/CV/CT/BA/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2/B4σ /B4/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT/B5 /BB σ /B4π /B5/B5 /B4σ /B4/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT/B5 /BB σ /B4π /B5/B5/B4σ /B4/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT/B5 /BB σ /B4π /B5/B5 /B4σ /B4/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT/B5 /BB σ /B4π /B5/B5/CE /BT/C4/CD/BX /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BD/BC− /BK /BD/BF/BH/C6/BT/C3/BT/C5/CD/CA/BT /BK/BL /CB/C8/BX/BV ± /C9 /BP/B4− /BH/BB/BF/B8± /BE/B5/BC /BD/BF/BI/BU/CD/CB/CB/C1/BX/CA/BX /BK/BC /BV/C6/CC/CA ± /C9 /BP /B4/BE/BB/BF/B8/BD/B8/BG/BB/BF/B8/BE/B5/BD/BF/BH/C6/BT/C3/BT/C5/CD/CA/BT /BK/BL /CX/D7 /C3/BX/C3 /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /BD/BE /BZ/CT/CE /D4 /D6/D3/D8/D3/D2/D7 /D3/D2 /C8/D8 /D8/CP /D6/CV/CT/D8/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7/CU/D3 /D6/D1 /CP /D7 /D7/lessorsimilar /BD. /BI /BZ/CT/CE /CP/D2/CS /D0/CX/CU/CT/D8/CX/D1/CT /greaterorsimilar /BD/BC− /BJ/D7/BA/BD/BF/BI/BU/CD/CB/CB/C1/BX/CA/BX /BK/BC /CX/D7 /BV/BX/CA/C6/B9/CB/C8/CB /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8 /DB/CX/D8/CW /BE/BC/BC/DF /BE/BG/BC /BZ/CT/CE /D4 /D6/D3/D8/D3/D2/D7 /D3/D2 /BU/CT /CP/D2/CS /BT/D0 /D8/CP /D6/CV/CT/D8/BA/CB/CT/CT /D8/CW/CT/CX/D6 /AC/CV/D9/D6/CT/D7 /BI /CP/D2/CS /BJ /CU/D3 /D6 /CR/D6/D3/D7/D7/B9/D7/CT/CR/D8/CX/D3/D2 /D6/CP/D8/CX/D3 /DA/D7 /D1/CP/D7/D7/BA/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BV/CP/D4/D8/D9/D6/CT /D3/CU /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BV/CP/D4/D8/D9/D6/CT /D3/CU /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7/C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BV/CP/D4/D8/D9/D6/CT /D3/CU /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7 /C8/D6/D3 /CS/D9/CR/D8/CX/D3/D2 /CP/D2/CS /BV/CP/D4/D8/D9/D6/CT /D3/CU /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C5/CP/D7/D7/CX/DA/CT /C8 /CP /D6/D8/CX/CR/D0/CT/D7/CE /BT/C4/CD/BX /B4/BD/BC− /BF/BI/CR/D1 /BE/B5 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE/BC /D8/D3 /BK/BC/BC /BC /BD/BF/BJ/BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI /BX/C4/BX/BV τ /BP/BH /D1/D7 /D8/D3 /BD /CS/CP /DD < /BE/BC/BC /D8/D3 /BE/BC/BC/BC /BC /BD/BF/BJ/BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI /BU /BX/C4/BX/BV τ /BP/BD/BC/BC /D1/D7 /D8/D3 /BD /CS/CP /DD < /BD /BA /BG/D8 /D3/BL /BC /BD/BF/BK/BY/CA/BT/C6/C3/BX/C4 /BJ/BH /BV/C6/CC/CA τ /BP/BH/BC /D1/D7 /D8/D3 /BD/BC /CW/D3/D9/D6/D7 < /BC /BA /BD/D8 /D3/BL /BC /BD/BF/BL/BY/CA/BT/C6/C3/BX/C4 /BJ/BG /BV/C6/CC/CA τ /BP/BD /D8/D3 /BD/BC/BC/BC /CW/D3/D9/D6/D7 /BD/BE/BK/BI /BD/BE/BK/BI/BD/BE/BK/BI /BD/BE/BK/BI/CB/CT/CP /D6/CR/CW/CT/D7 /C8 /CP /D6/D8/CX/CR/D0/CT /C4/CX/D7/D8/CX/D2/CV/D7/CF/C1/C5/C8/D7 /CP/D2/CS /C7/D8/CW/CT/D6 /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW/CT/D7 /BD/BF/BJ/BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI /CP/D2/CS /BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI /BU /CP /D6/CT /BI/BD/DF /BJ/BC /BZ/CT/CE /D4 /CB/CT/D6/D4/D9/CZ/CW/D3/DA /CT/DC/D4 /CT/D6/CX/D1/CT/D2/D8/BA /BV/D6/D3/D7/D7/D7/CT/CR/D8/CX/D3/D2 /CX/D7 /D4 /CT/D6 /C8/CQ /D2/D9/CR/D0/CT/D9/D7/BA/BD/BF/BK/BY/CA/BT/C6/C3/BX/C4 /BJ/BH /CX/D7 /CT/DC/D8/CT/D2/D7/CX/D3/D2 /D3/CU /BY/CA/BT/C6/C3/BX/C4 /BJ/BG/BA/BD/BF/BL/BY/CA/BT/C6/C3/BX/C4 /BJ/BG /D0/D3 /D3/CZ/D7 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT/D7 /D4 /D6/D3 /CS/D9/CR/CT/CS /CX/D2 /D8/CW/CX/CR/CZ /BT/D0 /D8/CP /D6/CV/CT/D8/D7 /CQ /DD /BF/BC/BC/DF /BG/BC/BC /BZ/CT/CE / /CR /D4 /D6/D3/D8/D3/D2/D7/BA/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW /CP/D8 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW /CP/D8 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW /CP/D8 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C8 /CP /D6/D8/CX/CR/D0/CT /CB/CT/CP /D6/CR/CW /CP/D8 /C0/CP/CS/D6/D3/D2 /BV/D3/D0/D0/CX/D7/CX/D3/D2/D7/C4/CX/D1/CX/D8/D7 /CP /D6/CT /CU/D3 /D6 /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /D8/CX/D1/CT/D7 /CQ /D6/CP/D2/CR/CW/CX/D2/CV /D6/CP/D8/CX/D3/BA/CE /BT/C4/CD/BX/B4/D4/CQ/BB/D2/D9/CR/D0/CT/D3/D2/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BE /BL/BC /BC /BD/BG/BC/BU/BT/BW/C1/BX/CA /BK/BI /BU/BW/C5/C8 τ /BP /B4/BC/BA/BC/BH/DF /BD/BA/B5 × /BD/BC− /BK/D7/BD/BG/BC/BU/BT/BW/C1/BX/CA /BK/BI /D0/D3 /D3/CZ /CT/CS /CU/D3 /D6 /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /CP/D8 /BF/BC/BC /BZ/CT/CEπ−/CQ/CT /CP /D1 /CS/D9/D1/D4/BA /CC/CW/CT /D0/CX/D1/CX/D8/CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6 /D2/D3/D2/D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D2/CT/D9/D8/D6/CP/D0 /D3 /D6 /CR/CW/CP /D6/CV/CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7 /DB/CX/D8/CW /D1/CP/D7/D7 > /BE /BZ/CT/CE/BA /CC/CW/CT/D0/CX/D1/CX/D8 /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6/D4 /CP /D6/D8/CX/CR/D0/CT /D1/D3 /CS/CT/D7/B8 µ /B7π−/B8µ /B7µ−/B8π /B7π−/CG/B8π /B7π−π±/CT/D8/CR/BA /CB/CT/CT /D8/CW/CT/CX/D6/AC/CV/D9/D6/CT /BH /CU/D3 /D6 /D8/CW/CT /CR/D3/D2/D8/D3/D9/D6/D7 /D3/CU /D0/CX/D1/CX/D8/D7 /CX/D2 /D8/CW/CT /D1/CP/D7/D7/B9 τ /D4/D0/CP/D2/CT /CU/D3 /D6 /CT/CP/CR/CW /D1/D3 /CS/CT/BA/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2 /C4/D3/D2/CV/B9/C4/CX/DA/CT/CS /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BV/D6/D3/D7/D7 /CB/CT/CR/D8/CX/D3/D2/CE /BT/C4/CD/BX /B4/D4/CQ/BB/D7/D6/B5 /BV/C4/B1 /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BF/BG /BL/BH /BD/BG/BD/CA/BT/C5 /BL/BG /CB/C8/BX/BV /BD/BC/BD/BH< /D1/CG /B7/B7< /BD/BC/BK/BH/C5/CT/CE < /BJ/BH /BL/BH /BD/BG/BD/CA/BT/C5 /BL/BG /CB/C8/BX/BV /BL/BE/BC< /D1/CG /B7/B7< /BD/BC/BE/BH/C5/CT/CE/BD/BG/BD/CA/BT/C5 /BL/BG /D7/CT/CP /D6/CR/CW /CU/D3 /D6 /CP /D0/D3/D2/CV/B9/D0/CX/DA/CT/CS /CS/D3/D9/CQ/D0/DD/B9/CR/CW/CP /D6/CV/CT/CS /CU/CT/D6/D1/CX/D3/D2 /CG /B7/B7/DB/CX/D8/CW /D1/CP/D7/D7 /CQ /CT/D8 /DB /CT/CT/D2 /D1/C6/CP/D2/CS /D1/C6 /B7 /D1π /CP/D2/CS /CQ/CP /D6/DD /D3/D2 /D2/D9/D1/CQ /CT/D6 /B7/BD /CX/D2 /D8/CW/CT /D6/CT/CP/CR/D8/CX/D3/D2 /D4/D4→ /CG /B7/B7/D2 /BA /C6/D3 /CR/CP/D2/CS/CX/CS/CP/D8/CT /CX/D7/CU/D3/D9/D2/CS/BA /CC/CW/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /D8/CW/CT /CR/D6/D3/D7/D7 /D7/CT/CR/D8/CX/D3/D2 /CP/D8 /BD/BH◦/D7/CR/CP/D8/D8/CT/D6/CX/D2/CV /CP/D2/CV/D0/CT /CP/D8 /BG/BI/BC /C5/CT/CE /CX/D2/CR/CX/CS/CT/D2/D8/CT/D2/CT/D6/CV/DD /CP/D2/CS /CP/D4/D4/D0/CX/CT/D7 /CU/D3 /D6τ /B4 /CG /B7/B7/B5/greatermuch /BC. /BDµ /D7/BA /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /BV/C7/CB/C5/C1/BV /CA/BT /CH/CB /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /BV/C7/CB/C5/C1/BV /CA/BT /CH/CB/C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /BV/C7/CB/C5/C1/BV /CA/BT /CH/CB /C4/C1/C5/C1/CC/CB /C7/C6 /BV/C0/BT/CA/BZ/BX/BW /C8 /BT/CA/CC/C1/BV/C4/BX/CB /C1/C6 /BV/C7/CB/C5/C1/BV /CA/BT /CH/CB/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7/C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7 /C0/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7/CE /BT/C4/CD/BX/B4/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C0/BZ /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• ∼ /BI × /BD/BC− /BL/BE /BD/BG/BE/CB/BT/C1/CC/C7 /BL/BC /C9/similarequal /BD/BG/B8 /D1 /similarequal /BF/BJ/BC /D1/D4 < /BD. /BG× /BD/BC− /BD/BE/BL/BC /BC /BD/BG/BF/C5/C1/C6/BV/BX/CA /BK/BH /BV/BT/C4/C7 /D1≥ /BD/CC /CT/CE/BD/BG/BG/CB/BT/C3/CD/CH /BT/C5/BT /BK/BF /BU /C8/C4/BT/CB /D1∼ /BD/CC /CT/CE < /BD. /BJ× /BD/BC− /BD/BD/BL/BL /BC /BD/BG/BH/BU/C0/BT /CC /BK/BE /BV/BV < /BD. × /BD/BC− /BL/BL/BC /BC /BD/BG/BI/C5/BT/CA/C1/C6/C1 /BK/BE /BV/C6/CC/CA ± /C9 /BP/BD /B8 /D1∼/BG/BA/BH /D1/D4/BE. × /BD/BC− /BL/BF /BD/BG/BJ/CH/C7/BV/C3 /BK/BD /CB/C8/CA/C3 ± /C9 /BP/BD /B8 /D1∼/BG/BA/BH /D1/D4/BF /BD/BG/BJ/CH/C7/BV/C3 /BK/BD /CB/C8/CA/C3 /BY /D6/CP/CR/D8/CX/D3/D2/CP/D0/D0/DD/CR/CW/CP /D6/CV/CT/CS/BF. /BC× /BD/BC− /BL/BF /BD/BG/BK/CH/C7/BV/C3 /BK/BC /CB/C8/CA/C3 /D1∼ /BG/BA/BH /D1/D4/B4/BG± /BD/B5× /BD/BC− /BD/BD/BF /BZ/C7/C7/BW/C5/BT/C6 /BJ/BL /BX/C4/BX/BV /D1≥ /BH/BZ/CT /CE < /BD. /BF× /BD/BC− /BL/BL/BC /BD/BG/BL/BU/C0/BT /CC /BJ/BK /BV/C6/CC/CA ± /D1> /BD/BZ/CT /CE < /BD. /BC× /BD/BC− /BL/BC /BU/CA/C1/BT /CC/C7/CA/BX /BJ/BI /BX/C4/BX/BV < /BJ. × /BD/BC− /BD/BC/BL/BC /BC /CH/C7/BV/C3 /BJ/BH /BX/C4/BX/BV ± /C9> /BJ /CT /D3 /D6 <− /BJ /CT > /BI. × /BD/BC− /BL/BH /BD/BH/BC/CH/C7/BV/C3 /BJ/BG /BV/C6/CC/CA /D1> /BI/BZ/CT /CE < /BF. /BC× /BD/BC− /BK/BC /BW /BT/CA/BW/C7 /BJ/BE /BV/C6/CC/CA < /BD. /BH× /BD/BC− /BL/BC /CC/C7/C6/CF /BT/CA /BJ/BE /BV/C6/CC/CA /D1> /BD/BC /BZ/CT/CE < /BF. /BC× /BD/BC− /BD/BC/BC /BU/C2/C7/CA/C6/BU/C7/BX /BI/BK /BV/C6/CC/CA /D1> /BH/BZ/CT /CE < /BH. /BC× /BD/BC− /BD/BD/BL/BC /BC /C2/C7/C6/BX/CB /BI/BJ /BX/C4/BX/BV /D1 /BP/BH/DF /BD/BH /BZ/CT/CE/BD/BG/BE/CB/BT/C1/CC/C7 /BL/BC /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7 /CR/CP /D6/D6/DD /CP/CQ /D3/D9/D8 /BG/BH/BC /C5/CT/CE/BB/D2/D9/CR/D0/CT/D3/D2/BA /BV/CP/D2/D2/D3/D8 /CQ /CT 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/BI/BK/B8 /BW /BT/CA/BW/C7 /BJ/BE/B8 /BU/C0/BT /CC /BK/BE/B8 /CB/BT/C3/CD/CH /BT/C5/BT /BK/BF /BU /CQ/CT /D0 /D3 /DB/D1 /CP /DD /CQ /CT /CS/D9/CT /D8/D3 /D8/CW/CX/D7 /CU/CP/CZ /CT/CT/AB/CT/CR/D8/BA/BD/BG/BG/CB/BT/C3/CD/CH /BT/C5/BT /BK/BF /BU /CP/D2/CP/D0/DD/DE/CT/CS /BI/BC/BC/BC /CT/DC/D8/CT/D2/CS/CT/CS /CP/CX/D6 /D7/CW/D3 /DB /CT/D6 /CT/DA/CT/D2/D8/D7/BA /C1/D2/CR/D6/CT/CP/D7/CT /D3/CU /CS/CT/D0/CP /DD /CT/CS /D4/CP /D6/D8/CX/CR/D0/CT/D7/CP/D2/CS /CR/CW/CP/D2/CV/CT /D3/CU /D0/CP/D8/CT/D6/CP/D0 /CS/CX/D7/D8/D6/CX/CQ/D9/D8/CX/D3/D2 /CP/CQ /D3/DA/CT /BD/BC /BD/BJ/CT/CE /D1/CP /DD /CX/D2/CS/CX/CR/CP/D8/CT /D4 /D6/D3 /CS/D9/CR/D8/CX/D3/D2 /D3/CU /DA/CT/D6/DD /CW/CT/CP/DA/DD/D4/CP /D6/CT/D2/D8 /CP/D8 /D8/D3/D4 /D3/CU /CP/D8/D1/D3/D7/D4/CW/CT/D6/CT/BA/BD/BG/BH/BU/C0/BT /CC /BK/BE /D3/CQ/D7/CT/D6/DA/CT/CS /BD/BE /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /CS/CT/D0/CP /DD> /BE.× /BD/BC− /BK/D7 /CP/D2/CS /DB/CX/D8/CW /D1/D3 /D6/CT /D8/CW/CP/D2 /BG/BC /D4/CP /D6/D8/CX/CR/D0/CT/D7/BA /BD/CT/CE /CW/CP/D7 /CV/D3 /D3 /CS /CW/CP/CS/D6/D3/D2 /D7/CW/D3 /DB /CT/D6/BA /C0/D3 /DB /CT/DA/CT/D6 /CP/D0/D0 /CT/DA/CT/D2/D8/D7 /CP /D6/CT /CS/CT/D0/CP /DD /CT/CS /CX/D2 /D3/D2/D0/DD /D3/D2/CT /D3/CU /D8 /DB /D3 /CS/CT/D8/CT/CR/D8/D3 /D6/D7/CX/D2 /CR/D0/D3/D9/CS /CR/CW/CP/D1/CQ /CT/D6/B8 /CP/D2/CS /CR/D3/D9/D0/CS /D2/D3/D8 /CQ /CT /CS/D9/CT /D8/D3 /D7/D8/D6/D3/D2/CV/D0/DD /CX/D2/D8/CT/D6/CP/CR/D8/CX/D2/CV /D1/CP/D7/D7/CX/DA/CT /D4/CP /D6/D8/CX/CR/D0/CT/BA/BD/BG/BI/C5/BT/CA/C1/C6/C1 /BK/BE /CP/D4/D4/D0/CX/CT/CS /C8/BX/C8/B9/CR/D3/D9/D2/D8/CT/D6 /CU/D3 /D6 /CC/C7/BY/BA /BT/CQ /D3/DA/CT /D0/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6 /DA/CT/D0/D3 /CR/CX/D8 /DD /BP /BC/BA/BH/BG /D3/CU /D0/CX/CV/CW/D8/BA/C4/CX/D1/CX/D8 /CX/D7 /CX/D2/CR/D3/D2/D7/CX/D7/D8/CT/D2/D8 /DB/CX/D8/CW /CH/C7/BV/C3 /BK/BC /CH/C7/BV/C3 /BK/BD /CT/DA/CT/D2/D8/D7 /CX/CU /CX/D7/D3/D8/D6/D3/D4/CX/CR /CS/CT/D4 /CT/D2/CS/CT/D2/CR/CT /D3/D2 /DE/CT/D2/CX/D8/CW/CP/D2/CV/D0/CT /CX/D7 /CP/D7/D7/D9/D1/CT/CS/BA/BD/BG/BJ/CH/C7/BV/C3 /BK/BD /D7/CP /DB /CP/D2/D3/D8/CW/CT/D6 /BF /CT/DA/CT/D2/D8/D7 /DB/CX/D8/CW /C9 /BP± /BD /CP/D2/CS /D1 /CP/CQ /D3/D9/D8 /BG/BA/BH /D1/D4 /CP/D7 /DB /CT/D0/D0 /CP/D7 /BE /CT/DA/CT/D2/D8/D7/DB/CX/D8/CW /D1> /BH/BA/BF /D1/D4 /B8 /C9 /BP± /BC. /BJ/BH± /BC. /BC/BH /CP/D2/CS /D1> /BE/BA/BK /D1/D4 /B8 /C9 /BP± /BC. /BJ/BC± /BC. /BC/BH /CP/D2/CS /BD /CT/DA/CT/D2/D8/DB/CX/D8/CW /D1 /BP/B4 /BL. /BF± /BF. /B5 /D1/D4 /B8 /C9 /BP± /BC. /BK/BL± /BC. /BC/BI /CP/D7 /D4 /D3/D7/D7/CX/CQ/D0/CT /CW/CT/CP/DA/DD /CR/CP/D2/CS/CX/CS/CP/D8/CT/D7/BA/BD/BG/BK/CH/C7/BV/C3 /BK/BC /CT/DA/CT/D2/D8/D7 /CP /D6/CT /DB/CX/D8/CW /CR/CW/CP /D6/CV/CT /CT/DC/CP/CR/D8/D0/DD /D3 /D6/CP /D4 /D4 /D6/D3 /DC/CX/D1/CP/D8/CT/D0/DD /CT/D5/D9/CP/D0 /D8/D3 /D9/D2/CX/D8 /DD /BA/BD/BG/BL/BU/C0/BT /CC /BJ/BK /CX/D7 /CP/D8 /C3/D3/D0/CP /D6 /CV/D3/D0/CS /AC/CT/D0/CS/D7/BA /C4/CX/D1/CX/D8 /CX/D7 /CU/D3 /D6τ> /BD/BC− /BI/D7/BA/BD/BH/BC/CH/C7/BV/C3 /BJ/BG /CT/DA/CT/D2/D8/D7 /CR/D3/D9/D0/CS /CQ /CT /D8/D6/CX/D8/D3/D2/D7/BA/CB/D9/D4 /CT/D6/CW/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /B4/C9/D9/CP /D6/CZ /C5/CP/D8/D8/CT/D6/B5 /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7 /CB/D9/D4 /CT/D6/CW/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /B4/C9/D9/CP /D6/CZ /C5/CP/D8/D8/CT/D6/B5 /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7/CB/D9/D4 /CT/D6/CW/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /B4/C9/D9/CP /D6/CZ /C5/CP/D8/D8/CT/D6/B5 /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7 /CB/D9/D4 /CT/D6/CW/CT/CP/DA/DD /C8 /CP /D6/D8/CX/CR/D0/CT /B4/C9/D9/CP /D6/CZ /C5/CP/D8/D8/CT/D6/B5 /BY/D0/D9/DC /CX/D2 /BV/D3/D7/D1/CX/CR /CA/CP /DD/D7/CE /BT/C4/CD/BX/B4/CR/D1− /BE/D7/D6− /BD/D7− /BD/B5 /BV/C4/B1 /BX/CE/CC/CB /BW/C7/BV/CD/C5/BX/C6/CC /C1/BW /CC/BX/BV/C6 /BV/C7/C5/C5/BX/C6/CC ••• /CF /CT /CS/D3 /D2/D3/D8 /D9/D7/CT /D8/CW/CT /CU/D3/D0/D0/D3 /DB/CX/D2/CV /CS/CP/D8/CP /CU/D3 /D6 /CP/DA/CT/D6/CP/CV/CT/D7/B8 /AC/D8/D7/B8 /D0/CX/D1/CX/D8/D7/B8 /CT/D8/CR/BA ••• < /BH× /BD/BC− /BD/BI/BL/BC /BD/BH/BD/BT/C5/BU/CA/C7/CB/C1/C7 /BC/BC /BU /C5/BV/CA/C7 /D1> /BH× 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/CP/D1/CP/B8 /C3/BA /CF /CP/D8/CP/D2/CP/CQ /CT /B4/C5/BX/C1/CB/B5/BU/C0/BT /CC /BK/BE /C8/CA /BW/BE/BH /BE/BK/BE/BC /C8 /BA/C6/BA /BU/CW/CP/D8 /CT/D8 /CP/D0/BA /B4/CC /BT /CC /BT/B5/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BE /C8/CA/C4 /BG/BK /BJ/BJ /C3/BA /C3/CX/D2/D3/D7/CW/CX/D8/CP/B8 /C8 /BA/BU/BA /C8/D6/CX/CR/CT/B8 /BW/BA /BY /D6/DD/CQ /CT/D6/CV/CT/D6 /B4/CD/BV/BU/B7/B5/C5/BT/CA/C1/C6/C1 /BK/BE /C8/CA /BW/BE/BI /BD/BJ/BJ/BJ /BT/BA /C5/CP /D6/CX/D2/CX /CT/D8 /CP/D0/BA /B4/BY/CA/BT/CB/B8 /C4/BU/C4/B8 /C6/CF/BX/CB/B8 /CB/CC /BT/C6/B7/B5/CB/C5/C1/CC/C0 /BK/BE/BU /C6/C8 /BU/BE/BC/BI /BF/BF/BF /C8 /BA/BY/BA /CB/D1/CX/D8/CW /CT/D8 /CP/D0/BA /B4/CA/BT/C4/B5/C3/C1/C6/C7/CB/C0/C1/CC /BT /BK/BD/BU /C8/CA /BW/BE/BG /BD/BJ/BC/BJ /C3/BA /C3/CX/D2/D3/D7/CW/CX/D8/CP/B8 /C8 /BA/BU/BA /C8/D6/CX/CR/CT /B4/CD/BV/BU/B5/C4/C7/CB/BX/BV/BV/C7 /BK/BD /C8/C4 /BD/BC/BE/BU /BE/BC/BL /C2/BA/C5/BA /C4/D3/CB/CT/CR/CR/D3 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B8 /C8/BX/C6/C6/B8 /BU/C6/C4/B5/CD/C4/C4/C5/BT/C6 /BK/BD /C8/CA/C4 /BG/BJ /BE/BK/BL /C2/BA/BW/BA /CD/D0/D0/D1/CP/D2 /B4/C4/BX/C0/C5/B8 /BU/C6/C4/B5/CH/C7/BV/C3 /BK/BD /C8/CA /BW/BE/BF /BD/BE/BC/BJ /C8 /BA/BV/BA/C5/BA /CH /D3/CR /CZ /B4/BT /CD/BV/C3/B5/BU/BT/CA/CC/BX/C4 /BK/BC /CI/C8/C0/CH /BV/BI /BE/BL/BH /CF/BA /BU/CP /D6/D8/CT/D0 /CT/D8 /CP/D0/BA /B4/C2/BT/BW/BX /BV/D3/D0/D0/CP/CQ/BA/B5/BU/CD/CB/CB/C1/BX/CA/BX /BK/BC /C6/C8 /BU/BD/BJ/BG /BD /BT/BA /BU/D9/D7/D7/CX/CT/D6/CT /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /CB/BT /BV/C4/B8 /C4/BT/C8/C8/B5/CH/C7/BV/C3 /BK/BC /C8/CA /BW/BE/BE /BI/BD /C8 /BA/BV/BA/C5/BA /CH /D3/CR /CZ /B4/BT /CD/BV/C3/B5 /BT/CA/C5/C1/CC /BT /BZ/BX /BJ/BL /C6/C8 /BU/BD/BH/BC /BK/BJ /C2/BA/BV/BA/C5/BA /BT/D6/D1/CX/D8/CP/CV/CT /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BW /BT/CA/BX/B8 /BY /C7/C5/B7/B5/BU/C7/CI/CI/C7/C4/C1 /BJ/BL /C6/C8 /BU/BD/BH/BL /BF/BI/BF /CF/BA /BU/D3/DE/DE/D3/D0/CX /CT/D8 /CP/D0/BA /B4/BU/BZ/C6/BT/B8 /C4/BT/C8/C8 /B8/CB /BT /BV/C4/B7/B5/BZ/C7/C7/BW/C5/BT/C6 /BJ/BL /C8/CA /BW/BD/BL /BE/BH/BJ/BE /C2/BA/BT/BA /BZ/D3 /D3 /CS/D1/CP/D2 /CT/D8 /CP/D0/BA /B4/CD/C5/BW/B5/CB/C5/C1/CC/C0 /BJ/BL /C6/C8 /BU/BD/BG/BL /BH/BE/BH /C8 /BA/BY/BA /CB/D1/CX/D8/CW/B8 /C2/BA/CA/BA/C2/BA /BU/CT/D2/D2/CT/D8/D8 /B4/CA/C0/BX/C4/B5/BU/C0/BT /CC /BJ/BK /C8/CA/BT/C5 /BD/BC /BD/BD/BH /C8 /BA/C6/BA /BU/CW/CP/D8/B8 /C8 /BA/CE/BA /CA/CP/D1/CP/D2/CP /C5/D9/D6/D8/CW/DD /B4/CC /BT /CC /BT/B5/BV/BT/CA/CA/C7/C4/C4 /BJ/BK /C8/CA/C4 /BG/BD /BJ/BJ/BJ /BT/BA/CB/BA /BV/CP /D6/D6/D3/D0/D0 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /C8/CA/C1/C6/B5/BV/CD/CC/CC/CB /BJ/BK /C8/CA/C4 /BG/BD /BF/BI/BF /BW/BA /BV/D9/D8/D8/D7 /CT/D8 /CP/D0/BA /B4/BU/CA/C7 /CF/B8 /BY/C6/BT/C4/B8 /C1/C4/C4/B8 /BU/BT/CA/C1/B7/B5/CE/C1/BW /BT/C4 /BJ/BK /C8/C4 /BJ/BJ/BU /BF/BG/BG /CA/BA/BT/BA /CE/CX/CS/CP/D0 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BY/C6/BT/C4/B8 /CB/CC/C7/C6/B7/B5/BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI /CB/C2/C6/C8 /BE/BE /BH/BF/BD /BZ/BA/BW/BA /BT/D0/CT/CZ/D7/CT/CT/DA /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BE/BE /BD/BC/BE/BD/BA/BT/C4/BX/C3/CB/BX/BX/CE /BJ/BI/BU /CB/C2/C6/C8 /BE/BF /BI/BF/BF /BZ/BA/BW/BA /BT/D0/CT/CZ/D7/CT/CT/DA /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BE/BF /BD/BD/BL/BC/BA/BU/BT/C4/BW/C1/C6 /BJ/BI /CB/C2/C6/C8 /BE/BE /BE/BI/BG /BU/BA/CH/BA /BU/CP/D0/CS/CX/D2 /CT/D8 /CP/D0/BA /B4/C2/C1/C6/CA/B5/CC /D6/CP/D2/D7/D0/CP/D8/CT/CS /CU/D6/D3/D1 /CH /BT/BY /BE/BE /BH/BD/BE/BA/BU/CA/C1/BT /CC/C7/CA/BX /BJ/BI /C6/BV /BF/BD/BT /BH/BH/BF /C4/BA /BU/D6/CX/CP/D8/D3 /D6/CT /CT/D8 /CP/D0/BA /B4/C4/BV/BZ/CC/B8 /BY/CA/BT/CB/B8 /BY/CA/BX/C1/BU/B5/BZ/CD/CB/CC /BT/BY/CB/C7/C6 /BJ/BI /C8/CA/C4 /BF/BJ /BG/BJ/BG /C0/BA/CA/BA /BZ/D9/D7/D8/CP/CU/D7/D3/D2 /CT/D8 /CP/D0/BA /B4/C5/C1/BV/C0/B5/BT/C4/BU/CA/C7 /CF /BJ/BH /C6/C8 /BU/BL/BJ /BD/BK/BL /C5/BA/BZ/BA /BT/D0/CQ /D6/D3 /DB /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /BW /BT/CA/BX/B8 /BY /C7/C5/B7/B5/BY/CA/BT/C6/C3/BX/C4 /BJ/BH /C8/CA /BW/BD/BE /BE/BH/BI/BD /CB/BA /BY /D6/CP/D2/CZ /CT/D0 /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B8 /BY/C6/BT/C4/B5/C2/C7 /CE /BT/C6/C7 /CE/BA/BA/BA /BJ/BH /C8/C4 /BH/BI/BU /BD/BC/BH /C2/BA/CE/BA /C2/D3/DA/CP/D2/D3/DA/CX/CR/CW /CT/D8 /CP/D0/BA /B4/C5/BT/C6/C1/B8 /BT/BT /BV/C0/B8 /BV/BX/CA/C6/B7/B5/CH/C7/BV/C3 /BJ/BH /C6/C8 /BU/BK/BI /BE/BD/BI /C8 /BA/BV/BA/C5/BA /CH /D3/CR /CZ /B4/BT /CD/BV/C3/B8 /CB/C4/BT /BV/B5/BT/C8/C8/BX/C4 /BJ/BG /C8/CA/C4 /BF/BE /BG/BE/BK /C2/BA/BT/BA /BT/D4/D4 /CT/D0 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B8 /BY/C6/BT/C4/B5/BY/CA/BT/C6/C3/BX/C4 /BJ/BG /C8/CA /BW/BL /BD/BL/BF/BE /CB/BA /BY /D6/CP/D2/CZ /CT/D0 /CT/D8 /CP/D0/BA /B4/C8/BX/C6/C6/B8 /BY/C6/BT/C4/B5/CH/C7/BV/C3 /BJ/BG /C6/C8 /BU/BJ/BI /BD/BJ/BH /C8 /BA/BV/BA/C5/BA /CH /D3/CR /CZ /B4/BT /CD/BV/C3/B5/BT/C4/C8/BX/CA /BJ/BF /C8/C4 /BG/BI/BU /BE/BI/BH /BU/BA /BT/D0/D4 /CT/D6 /CT/D8 /CP/D0/BA /B4/BV/BX/CA/C6/B8 /C4/C1/CE/C8 /B8 /C4/CD/C6/BW/B8 /BU/C7/C0/CA/B7/B5/C4/BX/C1/C8/CD/C6/BX/CA /BJ/BF /C8/CA/C4 /BF/BD /BD/BE/BE/BI /C4/BA/BU/BA /C4/CT/CX/D4/D9/D2/CT/D6 /CT/D8 /CP/D0/BA /B4/BU/C6/C4/B8 /CH /BT/C4/BX/B5/BW /BT/CA/BW/C7 /BJ/BE /C6/BV /BL/BT /BF/BD/BL /C5/BA /BW/CP /D6/CS/D3 /CT/D8 /CP/D0/BA /B4/CC/C7/CA/C1/B5/CC/C7/C6/CF /BT/CA /BJ/BE /C2/C8 /BT /BH /BH/BI/BL /CB/BA/BV/BA /CC /D3/D2/DB /CP /D6/B8 /CB/BA /C6/CP /D6/CP/D2/CP/D2/B8 /BU/BA/CE/BA /CB/D6/CT/CT/CZ /CP/D2/D8/CP/D2 /B4/CC /BT /CC /BT/B5/BT/C6/CC/C1/C8/C7 /CE /BJ/BD/BU /C6/C8 /BU/BF/BD /BE/BF/BH /CH/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BT/C6/CC/C1/C8/C7 /CE /BJ/BD/BV /C8/C4 /BF/BG/BU /BD/BI/BG /CH/BA/C5/BA /BT/D2/D8/CX/D4 /D3/DA /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BU/C1/C6/C7/C6 /BI/BL /C8/C4 /BF/BC/BU /BH/BD/BC /BY/BA/BZ/BA /BU/CX/D2/D3/D2 /CT/D8 /CP/D0/BA /B4/CB/BX/CA/C8/B5/BU/C2/C7/CA/C6/BU/C7/BX /BI/BK /C6/BV /BU/BH/BF /BE/BG/BD /C2/BA /BU/CY/D3 /D6 /D2 /CQ/D3/CT /CT/D8 /CP/D0/BA /B4/BU/C7/C0/CA/B8 /CC /BT /CC /BT/B8 /BU/BX/CA/C6/B7/B5/C2/C7/C6/BX/CB /BI/BJ /C8/CA /BD/BI/BG /BD/BH/BK/BG /C4/BA/CF/BA /C2/D3/D2/CT/D7 /B4/C5/C1/BV/C0/B8 /CF/C1/CB/BV/B8 /C4/BU/C4/B8 /CD/BV/C4/BT/B8 /C5/C1/C6/C6/B7/B5/BW/C7/CA/BY /BT/C6 /BI/BH /C8/CA/C4 /BD/BG /BL/BL/BL /BW/BA/BX/BA /BW/D3 /D6/CU/CP/D2 /CT/D8 /CP/D0/BA /B4/BV/C7/C4/CD/B5 /BD/BE/BK/BK /BD/BE/BK/BK/BD/BE/BK/BK /BD/BE/BK/BK INDEX Index 1291 A, ameson resonances A(1680) or [ now called π2(1670)] .......... 42, 664 A(2100) [ now called π2(2100)] .............6 8 8 a0(980) [ wasδ(980)] ................ 39, 615 a0(1450) .......................6 4 8 a1(1260) [ was A1(1270) or A1] .......... 40, 625 a1(1260), note on ................... a1(1640) .......................6 6 1 a2(1320) [ wasA2(1320)] .............. 40, 634 a2(1700) .......................6 7 4 A3[now called π2(1670)] .............. 42, 664 a4(2040) [ wasδ4(2040)] ................6 8 5 a6(2450) [ wasδ6(2450)] ................6 9 6 A b b r e v i a t i o n s u s e d i n P a r t i c l e L i s t i n g s ...........3 7 4 Accelerator-induced radioactivity ..............3 1 3 Accelerator parameters (colliders) .............2 6 4 Accelerator physics of colliders ...............2 6 1 Acceptance-rejection method in Monte Carlo . . . .....3 3 0 A c c e s s i n g t h e h i g h - e n e r g y p h y s i c s d a t a b a s e s ......... 2 1 A c t i v i t y , u n i t o f , f o r r a d i o a c t i v i t y .............3 1 2 A g e o f t h e u n i v e r s e .................. 104, 219 A i r s h o w e r s ( c o s m i c r a y ) .................2 5 8 A l g o r i t h m s f o r M o n t e C a r l o ................3 3 1 αs, Q C D c o u p l i n g c o n s t a n t .............. 103, 116 A m p l i t u d e s , L o r e n t z i n v a r i a n t ...............3 4 0 Angular-diam eter distance, dA...............2 1 9 Anisotropy of cosmic microwave background radiation (CBR) 236, 246 Anomalous W/Z Q u a r t i c C o u p l i n g s.............3 9 2 Anomalous ZZγ,Zγγ,a n d ZZV c o u p l i n g s .........4 1 1 A r g a n d d i a g r a m , d e ﬁ n i t i o n ................3 4 3 A s t r o n o m i c a l u n i t ....................1 0 4 A s t r o p h y s i c s..................... 217, 241 Asymmetries of Z- b o s o n d e c a y...............3 9 4 A s y m m e t r y f o r m u l a e i n S t a n d a r d M o d e l ..........1 2 8 A t m o s p h e r i c c o s m i c r a y s .................2 5 5A t m o s p h e r i c p r e s s u r e ...................1 0 3 A t o m i c a n d n u c l e a r p r o p e r t i e s o f m a t e r i a l s .........1 1 0 A t o m i c m a s s u n i t ....................1 0 3A t o m i c w e i g h t s o f e l e m e n t s ................1 0 7 A t t e n u a t i o n l e n g t h f o r p h o t o n s...............2 7 5 A u t h o r s a n d c o n s u l t a n t s ................. 1 3Average hadron multiplicities in e +e−annihilation events . . . 355 A v e r a g i n g o f d a t a .................... 1 6 Avogadro number ....................1 0 3 Axial vector couplings, gV,gAv e c t o r ............1 2 5 A x i o n s a s d a r k m a t t e r ................ 217, 242 A x i o n s e a r c h e s.................... 32, 459 A x i o n s e a r c h e s , n o t e o n .................4 5 9b-baryon ADMIXTURE ( Λb,Ξb,Σb,Ωb) ....... 89, 1204 b- ﬂ a v o r e d h a d r o n s , p r o d u c t i o n a n d d e c a y o f , n o t e o n .....8 3 3 b- h a d r o n m i x i n g a n d p r o d u c t i o n f r a c t i o n s , n o t e o n ......9 1 9 b1(1235) [ wasB(1235)] ................ 40, 624 b( q u a r k s ) ..................... 37, 562 b- q u a r k f r a g m e n t a t i o n ..................2 0 7 b/primequark (4thg e n e r a t i o n ) , s e a r c h e s f o r , ......... 37, 576 b bm e s o n s ..................... 71, 1042 B0– B0m i x i n g , n o t e o n.................9 1 4 Bdecay, CPv i o l a t i o n i n .................1 5 3 Bd e c a y s , h a d r o n i c , n o t e o n ................8 3 8 Bd e c a y s , r a r e , n o t e o n ..................8 3 8 B, bottom mesons B o t t o m m e s o n s , H F A G a c t i v i t i e s .............8 4 2 B( b o t t o m m e s o n ) ................ 53, 833 B±( b o t t o m m e s o n ) ................ 54, 842 B0, B0( b o t t o m m e s o n ) .............. 58, 878 B±/B0A D M I X T U R E............... 62, 932 B±/B0/B0 s/b- b a r y o n A D M I X T U R E ........ 64, 945 B∗....................... 65, 966 B∗ J(5732) ......................9 6 6 B± c.........................9 7 6 Bdm i x i n g s t u d i e s , n o t e o n ...............9 1 7 B0 s....................... 65, 968 Bsm i x i n g s t u d i e s , n o t e o n ...............9 1 7 B∗ s.........................9 7 4 B∗ sJ(5850) ......................9 7 5 b bm e s o n s ................... 71, 1042 B a r y o g e n i s i s.......................2 2 2B a r y o n d e c a y p a r a m e t e r s , n o t e o n ............ 1071 B a r y o n m a g n e t i c m o m e n t s , n o t e o n............ 1126 B a r y o n n u m b e r c o n s e r v a t i o n................ 9 3B a r y o n r e s o n a n c e s , S U ( 3 ) c l a s s i ﬁ c a t i o n o f ..........1 7 5 B a r y o n i u m c a n d i d a t e s ..................6 9 8 B a r y o n s...................... 77, 1061 B o t t o m ( b e a u t y ) b a r y o n s............. 89, 1202 Cascade baryons ( Ξb a r y o n s )........... 84, 1166 C h a r m e d b a r y o n s ................ 85, 1182 Dibaryons (see p. VIII.118 in our 1992 edition, Phys. Rev. D45,P a r tI I ) Exotic baryons (formerly Z ∗r e s o n a n c e s ) ........ , 1124 P e n t a q u a r k s .................... 1124 Hyperon baryons ( Λb a r y o n s )........... 81, 1126 Hyperon baryons ( Σb a r y o n s )........... 82, 1142 Nucleon resonances ( ∆r e s o n a n c e s ) ........ 80, 1104 Nucleon resonances ( Nr e s o n a n c e s ) ........ 78, 1076 N u c l e o n s .................... 77, 1061 Ωb a r y o n s ................... 85, 1179 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1292 Index B a r y o n s i n q u a r k m o d e l..................1 7 5 B a r y o n s , s t a b l e .................. 77, 1061 (see entries for p,n,Λ,Σ,Ξ,Ω,Λc,Ξc,Ωc,Λb,a n d Ξb) B a y e s ’ t h e o r e m .....................3 1 6B a y e s i a n s t a t i s t i c s ....................3 2 4 Beam-beam tune shift in colliders .............2 6 3 B e a m d y n a m i c s .....................2 6 1B e a m m o m e n t u m , c . m . e n e r g y a n d m o m e n t u m v s ......3 4 0 Beauty – see Bottom B e c q u e r e l , u n i t o f r a d i o a c t i v i t y...............3 1 2 BEPC (China) collider parameters .............2 6 4 BEPC-II (China) collider parameters ............2 6 4 βd e c a y , n e u t r i n o l e s s d o u b l e , s e a r c h f o r ...........5 2 5 β- r a y s , f r o m r a d i o a c t i v e s o u r c e s ..............3 1 5 Betatron oscillations ...................2 6 1 B e t h e - B l o c h e q u a t i o n ...................2 6 8 B i a s o f a n e s t i m a t o r ...................3 2 0 B i g - b a n g c o s m o l o g y ...................2 1 7B i n a r y p u l s a r s ......................2 1 3 B i n o m i a l d i s t r i b u t i o n ...................3 1 8 B i n o m i a l d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r.......3 3 1B i n o m i a l d i s t r i b u t i o n , t a b l e o f ...............3 1 8 B i o l o g i c a l d a m a g e f r o m r a d i a t i o n..............3 1 2 B i r k s ’ l a w ........................2 8 5B l a c k h o l e s ....................... 1272 B o h r m a g n e t o n .....................1 0 3 B o h r r a d i u s .......................1 0 3 Boiling points of cryogenic gases ..............1 1 0 B o l t z m a n n c o n s t a n t ...................1 0 3B o o k l e t , P a r t i c l e P h y s i c s , h o w t o g e t ............ 1 3 B o s o n s ....................... 31, 385 (see individual entries for γ,W,Z,g, Axions, graviton, Higgs) Bottom baryons ( Λ 0 b,Ξb) .............. 89, 1202 Bottom, B0– B0m i x i n g , n o t e o n ..............9 1 4 B o t t o m - c h a n g i n g n e u t r a l c u r r e n t s , t e s t s f o r ......... 9 3B o t t o m , c h a r m e d m e s o n ............... 66, 976 Bottom mesons ( B,B ∗,Bs,B∗s,B±c) .......... 53, 833 B o t t o m m e s o n s , n o t e o n H F A G a c t i v i t i e s.........8 4 2 Bottom quark ( b) .................. 37, 562 B o t t o m , s t r a n g e m e s o n s................ 65, 968 B o t t o m o n i u m s y s t e m , l e v e l d i a g r a m ............ 1042 B r a g g a d d i t i v i t y .....................2 7 1 B r a n e s ......................... 1272 Breit-Wigner d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r .........3 3 1 r e s o n a n c e , d e ﬁ n i t i o n ..................3 4 3vs pole parameters of Nand∆R e s o n a n c e s....... 1075 B r e m s s t a r h l u n g b y e l e c t r o n s ................2 7 3B u l l e t i n b o a r d s ..................... 2 2 C( c h a r g e c o n j u g a t i o n ) , t e s t s o f c o n s e r v a t i o n......... 9 3 c( q u a r k ) ...................... 37, 561 c cRegion in e+e−Collisions, plot of ............3 5 9 c- q u a r k f r a g m e n t a t i o n ..................2 0 7 c cm e s o n s ...................... 66, 977 Cabibbo-Kobayashi-Maskawa mixing in Bdecay, note on . . . 914 C a l o r i m e t r y .......................3 0 3 Cascade baryons ( Ξb a r y o n s ) ............ 84, 1166 C B R — C o s m i c b a c k g r o u n d r a d i a t i o n ( s e e C M B ) .......2 4 6 C e n t r a l l i m i t t h e o r e m...................3 1 8 C e p h e i d v a r i a b l e s t a r s ..................2 3 5CESR (Cornell) collider parameters .............2 6 5 CESR-C (Cornell) collider parameters ...........2 6 5 C h a n g e o f r a n d o m v a r i a b l e s ................3 1 7C h a r a c t e r i s t i c f u n c t i o n s ..................3 1 7 Charge conjugation ( C) c o n s e r v a t i o n ............ 9 3 C h a r g e c o n s e r v a t i o n ................... 9 3 Charge conservation and the Pauli exclusion principle, note on (see p. VI.10 in our 1992 edition, Phys. Rev. D45) C h a r g i n o s e a r c h e s ................... 1243 C h a r m - c h a n g i n g n e u t r a l c u r r e n t s , t e s t s f o r ......... 9 3 C h a r m D a l i t z a n a l y s e s , n o t e o n ...............7 7 4Charm quark ( c) ................... 37, 561 Charmed baryons ( Λ +c,Σc,Ξc,Ω0c) .......... 85, 1184 Charmed, bottom meson ( B±c)............. 66, 976 Charmed mesons ( D,D∗,DJ) ............. 47, 766 Charmed, strange mesons [ Ds,D∗s,DsJ] ......... 52, 816 C h a r m o n i u m s y s t e m , l e v e l d i a g r a m.............9 7 7C h e r e n k o v d e t e c t o r s ...................2 8 9 C h e r e n k o v r a d i a t i o n ...................2 7 8 χ 2d i s t r i b u t i o n......................3 1 9 χ2d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r .........3 3 1 χ2d i s t r i b u t i o n , t a b l e o f..................3 1 8 χbandχcmesons χb0(1P) .................... 72, 1046 χb0(2P) .................... 72, 1049 χb1(1P) .................... 72, 1047 χb1(2P) .................... 72, 1050 χb2(1P) .................... 72, 1047 χb2(2P) .................... 72, 1051 χc0(1P) ..................... 68, 999 χc1(1P) .................... 68, 1005 χc2(1P) .................... 68, 1008 χc0,1,2andψ(2S) , b r a n c h i n g r a t i o s , n o t e o n .........9 9 7 CKM mixing elements in Bd e c a y , n o t e o n..........9 1 4 C l e b s c h - G o r d a n c o e ﬃ c i e n t s ................3 3 7 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1293 c . m . e n e r g y a n d m o m e n t u m v s b e a m m o m e n t u m.......3 4 0 C M B – C o s m i c m i c r o w a v e b a c k g r o u n d ....... 223, 246, 236 C o l l a b o r a t i o n d a t a b a s e s.................. 2 1 Collider parameters ....................2 6 4 Colliders, accelerator physics of ..............2 6 1 C o l o r o c t e t l e p t o n s ................. 92, 1271 C o l o r s e x t e t q u a r k s................. 92, 1271 C o m p e n s a t i n g c a l o r i m e t e r s ................3 0 4 C o m p o s i t e n e s s , q u a r k a n d l e p t o n , s e a r c h e s ...... 91, 1265 Compositeness, quark and lepton, searches, note on . . . 1265 C o m p o s i t i o n o f t h e U n i v e r s e................2 2 8 C o m p t o n w a v e l e n g t h , e l e c t r o n ...............1 0 3C o n c o r d a n c e c o s m o l o g y ..................2 3 3 Conditional probability density function ...........3 1 7 C o n f e r e n c e d a t a b a s e s ................... 2 1Conﬁdence intervals ...................3 2 4 Conﬁdence intervals, frequentist ..............3 2 5 Conﬁdence intervals, Poisson ...............3 2 7 C o n s e r v a t i o n l a w s .................... 9 3 C o n s i s t e n c y o f a n e s t i m a t o r ................3 2 0 C o s m i c m i c r o w a v e b a c k g r o u n d ...............2 3 6C o n s t r a i n e d ﬁ t s , p r o c e d u r e s f o r .............. 1 7 C o n s u l t a n t s ....................... 1 4 Conversion probability for photons to e +e−.........2 7 5 C o r r e l a t i o n c o e ﬃ c i e n t , d e ﬁ n i t i o n ..............3 1 7 C o s m i c b a c k g r o u n d r a d i a t i o n ( C B R ) t e m p e r a t u r e ......1 0 4 C o s m i c r a y ( s ) ......................2 5 4 a i r s h o w e r s ......................2 5 8 a n k l e ........................2 5 9a t s u r f a c e o f e a r t h...................2 5 5 b a c k g r o u n d i n c o u n t e r s ................3 1 2 c o m p o s i t i o n .....................2 5 4ﬂ u x e s ........................2 5 5 i n a t o m o s p h e r e .................. 255, 258 k n e e.........................2 5 9p r i m a r y s p e c t r a ....................2 5 4 s e c o n d a r y n e u t r i n o s ..................2 5 7 underground .....................2 5 6 C o s m o l o g i c a l c o n s t a n t Λ ............ 104, 217, 232 C o s m o l o g i c a l d e n s i t y p a r a m e t e r , Ω .............2 1 8 C o s m o l o g i c a l e q u a t i o n o f s t a t e ...............2 1 8C o s m o l o g i c a l m a s s d e n s i t y p a r a m e t e r ............2 1 8 Cosmological mass density parameter of vacuum (dark energy) . 218 C o s m o l o g i c a l p a r a m e t e r s ............... 232, 233 C o s m o l o g y .................. 217, 232, 241 C o u l o m b s c a t t e r i n g t h r o u g h s m a l l a n g l e s , m u l t i p l e ......2 7 1C o u p l i n g b e t w e e n m a t t e r a n d g r a v i t y ............2 1 2 C o u p l i n g c o n s t a n t i n Q C D .............. 103, 116C o u p l i n g u n i ﬁ c a t i o n ...................1 8 0 Couplings, anomalous W/Z Q u a r t i c.............3 9 2 Couplings, anomalous ZZγ,Zγγ,a n d ZZV .........4 1 1 Couplings for photon, W,Z................1 2 5 C o u p l i n g s , n o t e o n t h e e x t r a c t i o n o f t r i p l e - g a u g e .......3 8 9 C o v a r i a n c e , d e ﬁ n i t i o n...................3 1 7 C o v e r a g e ........................3 2 5CP, t e s t s o f c o n s e r v a t i o n ................. 9 3 CPviolation inBd e c a y ......................1 5 3 inK 0 Ld e c a y .....................1 5 3 inK0 Ld e c a y s , n o t e o n .................7 4 1 inK0 S→3πd e c a y s , n o t e o n ...............7 2 7 o v e r v i e w .......................1 5 3 CPT I n v a r i a n c e t e s t s i n n e u t r a l k a o n d e c a y .........7 2 1 CPT, t e s t s o f c o n s e r v a t i o n ................ 9 3 C r i t i c a l d e n s i t y i n c o s m o l o g y ............. 104, 217 C r i t i c a l e n e r g y , e l e c t r o n s .................2 7 4C r i t i c a l e n e r g y , m u o n s ..................2 7 7 C r o s s s e c t i o n s a n d r e l a t e d q u a n t i t i e s , p l o t s o f ........3 5 3 e +e−annihilation cr oss section near MZ.........3 6 0 F r a g m e n t a t i o n f u n c t i o n s ................2 0 2 gamma production in p pi n t e r a c t i o n s ..........3 5 3 Jet production in ppand ppi n t e r a c t i o n s .........3 5 3 νNand νNc . c . t o t a l c r o s s s e c t i o n ...........3 6 1 N u c l e o n s t r u c t u r e f u n c t i o n s...............1 9 4 P s e u d o r a p i d i t y d i s t r i b u t i o n s ..............3 5 4 WandZd i ﬀ e r e n t i a l c r o s s s e c t i o n ............3 5 4 C r o s s s e c t i o n s , R e g g e t h e o r y ﬁ t s t o t o t a l , t a b l e........3 6 2C r o s s s e c t i o n s , r e l a t i o n s f o r .............. 342, 345 Cryogenic gases, boiling points ...............1 1 0 C u m u l a t i v e d i s t r i b u t i o n f u n c t i o n , d e ﬁ n i t i o n .........3 1 6C u r i e , u n i t o f r a d i o a c t i v i t y ................3 1 2 d( q u a r k )...................... 37, 558 df u n c t i o n s .......................3 3 7 D 0– D0m i x i n g , n o t e o n ..................7 8 3 D- m e s o n , D a l i t z a n a l y s e s , n o t e o n ..............7 7 4 Dmesons D±....................... 47, 766 D0, D0..................... 48, 783 D1(2420)0.................... 51, 812 D1(2420)±......................8 1 3 D∗(2007)0.................... 51, 810 D∗(2010)±.................... 51, 811 D∗(2640)±......................8 1 5 D∗ 2(2460)0.................... 52, 814 D∗ 2(2460)±.................... 52, 815 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1294 Index D± s[wasF±] ................... 52, 816 D∗± s[wasF∗±] .................. 53, 827 Ds1(2536)±.................... 53, 830 Ds2(2573)±.................... 53, 831 D+sD e c a y c o n s t a n t , n o t e o n................8 1 8 Dalitz analyses, D- m e s o n , n o t e o n ..............7 7 4 D a l i t z p l o t , r e l a t i o n s f o r..................3 4 1D a m a g e , b i o l o g i c a l , f r o m r a d i a t i o n .............3 1 2 DAΦNE (Frascati) collider parameters ...........2 6 4 D a r k e n e r g y ..................... 218, 234 Dark energy equation of state parameter w.........2 3 5 Dark energy parameter, Ω N................2 1 8 D a r k m a t t e r ................ 225, 241, 233, 234 Dark matter limits: N e u t r a l i n o s m a s s l i m i t s ............... 1242 S n e u t r i n o m a s s l i m i t s ................ 1245 D a r k m a t t e r , n o n b a r y o n i c .................2 4 1 D a t a , a v e r a g i n g a n d ﬁ t t i n g p r o c e d u r e s ........... 1 6D a t a , s e l e c t i o n a n d t r e a t m e n t ............... 1 5 Databases, availability online ............... 2 1 D a t a b a s e s , h i g h - e n e r g y p h y s i c s............... 2 1D a t a b a s e s , p a r t i c l e p h y s i c s ................ 2 1 D a y , s i d e r e a l.......................1 0 4 dE/dx .........................2 6 8 Decay amplitudes (for hyperon decays) (see p. 286 in our 1982 edition, Phys. Lett. 111B ) Decay constant, D +s, n o t e o n................8 1 8 D e c a y c o n s t a n t s o f c h a r g e d p s e u d o s c a l a r m e s o n s , n o t e o n .... D e c a y s , k i n e m a t i c s a n d p h a s e s p a c e f o r ...........3 4 0Deceleration parameter, q 0................2 1 8 D e e p - i n e l a s t i c s c a t t e r i n g ............... 117, 188 D e ﬁ n i t i o n s f o r a b b r e v i a t i o n s u s e d i n P a r t i c l e L i s t i n g s .....3 7 4δ- r a y s..........................2 7 0 δ(980) [ now called a 0(980)] .............. 39, 615 δ4(2040) [ now called a 4(2040) ]...............6 8 5 δ6(2450) [ now called a 6(2450) ]...............6 9 6 ∆resonances (see also Nand∆r e s o n a n c e s )...... 80, 1104 ∆B= 1 , w e a k - n e u t r a l c u r r e n t s , t e s t s f o r........... 9 3 ∆B= 2 , t e s t s f o r..................... 9 3 ∆C= 1 , w e a k - n e u t r a l c u r r e n t s , t e s t s f o r........... 9 3 ∆C= 2 , t e s t s f o r..................... 9 3 ∆I=1/2 rule for hyperon decays, test of (see p. 286 in our 1982 edition, Phys. Lett. 111B ) ∆S= 1 , w e a k - n e u t r a l c u r r e n t s , t e s t s f o r........... 9 3 ∆S= 2 , t e s t s f o r ..................... 9 3 ∆S=∆Qrule in K0d e c a y , n o t e o n .............7 4 7 ∆S=∆Q, t e s t s o f .................... 9 3 ∆T= 1 , w e a k - n e u t r a l c u r r e n t s , t e s t s f o r........... 9 3D e n s i t y e ﬀ e c t i n e n e r g y l o s s r a t e ..............2 6 9 D e n s i t y o f m a t e r i a l s , t a b l e.................1 1 0 D e n s i t y o f m a t t e r , c r i t i c a l .................1 0 4 D e n s i t y o f m a t t e r , l o c a l ..................1 0 4Density parameter of the universe, Ω 0...........1 0 4 D e t e c t o r p a r a m e t e r s ...................2 8 1 D e u t e r o n m a s s......................1 0 3D e u t e r o n s t r u c t u r e f u n c t i o n .............. 195, 196 Dibaryons (see p. VIII.118 in our 1992 edition, Phys. Rev. D45,P a r tI I ) D i e l e c t r i c c o n s t a n t o f g a s e o u s e l e m e n t s , t a b l e ........1 1 1 Dielectric suppression of bremsstrahlung ..........2 7 6 D I E H A R D .......................3 3 0 D i ﬀ e r e n t i a l C h e r e n k o v d e t e c t o r s ..............2 9 0 D i ﬀ r a c t i v e e v e n t s , Q C D i n.................1 2 1D i m e n s i o n s , e x t r a ................. 92, 1272 D i r e c t o r i e s , o n l i n e , p e o p l e , a n d o r g a n i z a t i o n s ........ 2 2 D i s k d e n s i t y .......................1 0 4D i s t a n c e - r e d s h i f t r e l a t i o n ............... 217, 232 D o s e , r a d i o a c t i v i t y , u n i t o f a b s o r b e d ............3 1 2 D o s e r a t e f r o m g a m m a r a y s o u r c e s .............3 1 4Double- βD e c a y .....................5 2 5 Double- βD e c a y , L i m i t s f r o m N e u t r i n o l e s s , n o t e o n ....5 2 5 Double- βd e c a y , n e u t r i n o l e s s , s e a r c h f o r ...........5 2 5 D u r h a m d a t a b a s e s .................... 2 1 D y n a m i c a l e l e c t r o w e a k s y m m e t r y b r e a k i n g ......... 1258 e( e l e c t r o n ) ..................... 34, 479 e( n a t u r a l l o g b a s e )....................1 0 3 Charge conservation and the Pauli exclusion principle, note on (see p. VI.10 in our 1992 edition, Phys. Rev. D45) e +e−a v e r a g e m u l t i p l i c i t y , p l o t o f .............3 5 7 epcollisions, jet rates ...................1 2 1 E(1420) [ now called f 1(1420)] ............. 41, 645 E a r t h e q u a t o r i a l r a d i u s ..................1 0 4 E a r t h m a s s .......................1 0 4 E d u c a t i o n d a t a b a s e s ................... 2 5 E ﬃ c i e n c y o f a n e s t i m a t o r .................3 2 0Electric charge ( Q) c o n s e r v a t i o n .............. 9 3 E l e c t r i c a l r e s i s t i v i t y o f e l e m e n t s , t a b l e ...........1 1 1 Electromagnetic c a l o r i m e t e r s .....................3 0 4 interactions of Nand∆b a r y o n s ( r e v i e w )........ 1076 p e n g u i n d e c a y s , n o t e o n ................8 3 9r e l a t i o n s .......................1 1 2 s h o w e r d e t e c t o r s , e n e r g y r e s o l u t i o n ...........3 0 4 s h o w e r s , l a t e r a l d i s t r i b u t i o n ..............2 7 7s h o w e r s , l o n g i t u d i n a l d i s t r i b u t i o n ............2 7 6 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1295 E l e c t r o n ...................... 34, 479 a n d p h o t o n i n t e r a c t i o n s i n m a t t e r ............2 7 2 c h a r g e ........................1 0 3 c r i t i c a l e n e r g y ....................2 7 4c y c l o t r o n f r e q u e n c y / ﬁ e l d ................1 0 3 m a s s....................... 103,34 r a d i u s , c l a s s i c a l ....................1 0 3v o l t .........................1 0 3 E l e c t r o n i c s t r u c t u r e o f t h e e l e m e n t s.............1 0 8 E l e c t r o w e a k a n a l y s e s o f n e w p h y s i c s ............1 3 6 E l e c t r o w e a k i n t e r a c t i o n s , S t a n d a r d M o d e l o f.........1 2 5 E l e m e n t s , e l e c t r o n i c s t r u c t u r e o f ..............1 0 8E l e m e n t s , i o n i z a t i o n e n e r g i e s o f ..............1 0 8 E l e m e n t s , p e r i o d i c t a b l e o f ................1 0 7 E n e r g y a n d m o m e n t u m ( c . m . ) v s b e a m m o m e n t u m......3 4 0E n e r g y d e n s i t y / B o l t z m a n n c o n s t a n t............1 0 4 E n e r g y d e n s i t y o f C B R ..................1 0 4 E n e r g y d e n s i t y o f r e l a t i v i s t i c p a r t i c l e s............1 0 4Energy loss b y e l e c t r o n s .....................2 7 3 ( f r a c t i o n a l ) f o r e l e c t r o n s a n d p o s i t r o n s i n l e a d ......2 7 2r a t e f o r c h a r g e d p a r t i c l e s ................2 6 8 r a t e f o r m u o n s a t h i g h e n e r g i e s .............2 7 7 r a t e , f o r m f a c t o r c o r r e c t i o n s ..............2 6 8rate in compounds ...................2 7 1 r a t e , r e s t r i c t e d ....................2 7 0 E n t r o p y d e n s i t y .....................2 2 2 E n t r o p y d e n s i t y / B o l t z m a n n c o n s t a n t ...........1 0 4 E p r i n t s ......................... 2 3/epsilon1(1200) [ now called f 0(600)] .............. 38, 594 /epsilon1(2150) [ now called f 2(2150)] ...............6 8 8 /epsilon1(2300) [ now called f 4(2300)] ...............6 9 4 /epsilon1( p e r m i t t i v i t y ) ................ 103, 111, 112 /epsilon10( p e r m i t t i v i t y o f f r e e s p a c e ) ............. 103, 112 /hatwide/epsilon11,/hatwide/epsilon12,/hatwide/epsilon13e l e c t r o w e a k v a r i a b l e s ............. 137–138 E r r o r f u n c t i o n ......................3 1 8 Error procedure for masses and widths of meson resonances . . 751 E r r o r s , t r e a t m e n t o f ................... 1 6E s t i m a t o r ........................3 2 0 ηm e s o n....................... 38, 589 η(1295) ....................... 40, 632 η(1405) [ wasι(1440)] ................. 41, 641 η(1440), note on ....................6 4 1 η(1760) .........................6 7 8 η(2225) .........................6 9 3 η 2(1645) ........................6 6 2 η2(1870) ........................6 8 1 η/prime(958) ....................... 39, 610ηb(1S) ........................ 1043 ηc(1S) ....................... 66, 977 ηc(2S) ........................ 1013 E x c i t a t i o n e n e r g y ....................2 6 8E x c i t e d l e p t o n s e a r c h e s ............... 91, 1268 Exotic baryons (formerly Z ∗r e s o n a n c e s ) ......... , 1124 P e n t a q u a r k s .................... 1124 (see p. VIII.58 in our 1992 edition, Phys. Rev. D45,P a r tI I ) E x o t i c m e s o n r e s o n a n c e s ................ 1057 E x p a n s i o n o f t h e U n i v e r s e.................2 1 8 E x p e c t a t i o n v a l u e , d e ﬁ n i t i o n................3 1 6 E x p e r i m e n t d a t a b a s e s .................. 2 1Experimental issues in B 0– B0m i x i n g , n o t e o n ........9 1 5 E x p e r i m e n t a l t e s t s o f g r a v i t a t i o n a l t h e o r y ..........2 1 2 E x p o s u r e , r a d i o a c t i v i t y , u n i t o f...............3 1 2E x t e n s i o n s t o t h e c o s m o l o g i c a l s t a n d a r d m o d e l........2 3 4 E x t r a D i m e n s i o n s ................. 92, 1272 f D+,fD+s,fK−,fπ−d e c a y c o n s t a n t s ............8 1 8 F,fmeson resonances F±[now called D± s]................ 52, 816 F∗±[now called D∗± s]............... 53, 827 f0(600) [ was/epsilon1(1200) ]................ 38, 594 f0(980) [ was S(975) or S∗] ............ 39, 613 f0(1370) ..................... 41, 637 f0(1500) ..................... 41, 652 f0(1710) [ wasθ(1690)] ............... 43, 675 f0(2020) .......................6 8 5 f0(2100) .......................6 8 8 f0(2200) .......................6 9 1 f1(1285) ..................... 40, 630 f1(1420) [ wasE(1420)] ............... 41, 645 f1(1420), note on ..................6 4 1 f1(1510) .......................6 5 5 f1(1510), note on ..................6 4 1 f2(1270) ..................... 40, 627 f2(1430) .......................6 4 8 f2(1565) .......................6 5 8 f2(1640) .......................6 6 1 f2(1810) .......................6 7 9 f2(1910) .......................6 8 2 f2(1950) .......................6 8 3 f2(2010) [ wasgT(2010)] .............. 43, 685 f2(2150) [ was/epsilon1(2150)] .................6 8 8 f2(2300) [ wasg/prime T(2300)] .............. 43, 694 f2(2340) [ wasg/prime/prime T(2340)] .............. 43, 695 f/prime 2(1525) [ wasf/prime(1525)] .............. 41, 655 f4(2050) [ wash(2030)] ............... 43, 686 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1296 Index f4(2300) [ was/epsilon1(2300)] .................6 9 4 f6(2510) [ wasr(2510)] .................6 9 7 fJ(2220) [ wasξ(2220)] .................6 9 2 F2s t r u c t u r e f u n c t i o n , p l o t s ................1 9 4 F a m i l o n s e a r c h e s .....................4 7 2 F e r m i c o u p l i n g c o n s t a n t..................1 0 3 F e r m i p l a t e a u ......................2 7 0Feynman’s xv a r i a b l e ...................3 4 2 F i e l d e q u a t i o n s , e l e c t r o m a g n e t i c ..............1 1 2 F i n e s t r u c t u r e c o n s t a n t ..................1 0 3 Fit to Ze l e c t r o w e a k m e a s u r e m e n t s.............3 9 3 F i t s t o d a t a ....................... 1 6F l a t n e s s o f U n i v e r s e ...................1 0 4 F l a v o r - c h a n g i n g n e u t r a l c u r r e n t s , t e s t s f o r .......... 9 3 F l y ’ s E y e ........................2 5 9F o r b i d d e n s t a t e s i n q u a r k m o d e l ..............1 1 4 F o r c e , L o r e n t z ......................1 1 2 Form factors, K /lscript3, n o t e o n.................7 1 7 Form factors, π→/lscriptνγandK→/lscriptνγ, n o t e o n ........5 8 4 Fourth generation ( b/prime) s e a r c h e s............. 37, 576 Fractional energy loss for electrons and positrons in lead . . . 272F r a g m e n t a t i o n f u n c t i o n s .................2 0 2 F r a g m e n t a t i o n f u n c t i o n s , s c a l i n g v i o l a t i o n s i n ........1 2 0 F r a g m e n t a t i o n , g l u o n ...................2 0 4F r a g m e n t a t i o n , h e a v y - q u a r k ................2 0 7 Fragmentation in e +e−a n n i h i l a t i o n ............2 0 2 F r a g m e n t a t i o n , l o n g i t u d i n a l ................2 0 3 F r a g m e n t a t i o n m o d e l s ..................2 0 5 F r e e q u a r k s e a r c h e s.................. 37, 577 F r e q u e n t i s t s t a t i s t i c s ...................3 2 5 Friedmann-Lemaˆ ı t r e e q u a t i o n s ...............2 1 7 F u r t h e r S t a t e s ......................6 9 8 g( g l u o n ) ...................... 31, 385 g(1690) [ now called ρ3(1690)] ............. 42, 667 gT(2010) [ now called f 2(2010)] ............. 43, 685 g/prime T(2300) [ now called f 2(2300)] ............. 43, 694 g/prime/prime T(2340) [ now called f 2(2340)] ............. 43, 695 gV,gAv e c t o r , a x i a l v e c t o r c o u p l i n g s ............1 2 5 G a l a x y c l u s t e r i n g ....................2 3 7 G a l a x y p o w e r s p e c t r u m ..................2 3 7γ( E u l e r c o n s t a n t ) ....................1 0 3 γ( p h o t o n ) ..................... 31, 385 γpandγdc r o s s s e c t i o n s , p l o t s o f..............3 6 9 gamma production in p pi n t e r a c t i o n s ............3 5 3 γ- r a y s , f r o m r a d i o a c t i v e s o u r c e s ..............3 1 5 G a m m a d i s t r i b u t i o n ...................3 1 9G a m m a d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r .......3 3 1G a m m a d i s t r i b u t i o n , t a b l e o f ...............3 1 8 G a s - ﬁ l l e d d e t e c t o r s ....................2 9 2 G a u g e b o s o n s .................... 31, 385 (see individual entries for γ,W,Z,g, Axions, graviton, Higgs) G a u g e c o u p l i n g s .....................1 2 5 Gaussian conﬁdence intervals ...............3 2 6 Gaussian conﬁdence intervals close to physical boundary . . . 328G a u s s i a n d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r.......3 3 1 G a u s s i a n d i s t r i b u t i o n , M u l t i v a r i a t e .............3 1 9 Gaussian ellipsoid ....................3 1 9 G l u i n o s e a r c h e s .................. 91, 1253 gluon, g....................... 31, 385 G l u o n f r a g m e n t a t i o n ...................2 0 4 G l u o n i u m c a n d i d a t e s .................. 1057 G o l d s t o n e b o s o n s e a r c h e s .................4 7 2G r a n d u n i ﬁ e d t h e o r i e s ..................1 8 0 Gravitational acceleration g.....................1 0 3 constant G N................... 103, 104 ﬁ e l d i n t h e s t r o n g ﬁ e l d r e g i m e , d y n a m i c a l t e s t s ......2 1 3 ﬁ e l d i n t h e w e a k ﬁ e l d r e g i m e , d y n a m i c a l t e s t s.......2 1 3l e n s i n g...................... 224, 238 r a d i a t i o n .......................2 1 4 t h e o r y , e x p e r i m e n t a l t e s t s o f ..............2 1 2 g r a v i t o n.........................3 8 5 G r a v i t o n s ....................... 1272 G r a v i t y i n e x t r a d i m e n s i o n s ............... 1272 G r a y , u n i t o f a b s o r b e d d o s e o f r a d i a t i o n...........3 1 2 G U T s..........................1 8 0 h(2030) [ now called f 4(2050)] ............. 43, 686 h1(1170) [ wasH(1190)] ................ 40, 623 h1(1380) ........................6 4 0 h1(1595) ........................6 6 0 hc(1P) ........................ 1008 Hadron (average) multiplicities in e+e−annihilation events . . 355 Hadronic c a l o r i m e t e r s .....................3 0 4ﬂ a v o r c o n s e r v a t i o n .................. 9 3 s h o w e r d e t e c t o r s ...................3 0 4 H a l f - l i v e s o f c o m m o n l y u s e d r a d i o a c t i v e n u c l i d e s .......3 1 5H a l o d e n s i t y.......................1 0 4 H a r r i s o n - Z e l ’ d o v i c h e ﬀ e c t .................2 3 2 H e a v y b o s o n s e a r c h e s................. 32, 443 H e a v y l e p t o n s e a r c h e s................. 36, 516 H e a v y - N e u t r a l L e p t o n s , S e a r c h e s f o r .......... 36, 545 H e a v y p a r t i c l e s e a r c h e s ................. 1285 H e a v y p h y s i c s f r o m p r e c i s i o n e x p e r i m e n t s ........ 136, 136 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1297 H e a v y - q u a r k f r a g m e n t a t i o n ................2 0 7 H e a v y - q u a r k o n i u m d e c a y , Q C D i n .............1 1 9 HERA (DESY) collider parameters .............2 6 6 H i e r a r c h y p r o b l e m ................ 1211, 1272 H i g g s b o s o n i n S t a n d a r d M o d e l ......... 125, 135, 414 H i g g s b o s o n m a s s i n e l e c t r o w e a k a n a l y s e s ........ 135–137 Higgs, MH, c o n s t r a i n t s o n............... 135–137 Higgs production in e+e−annihilation, cross-section formula . . 347 H i g g s s e a r c h e s .................... 32, 414 H i g g s s e a r c h e s , n o t e o n.................4 1 4 High-energy hadron collisions, QCD in ...........1 1 8 H i s t o r y o f m e a s u r e m e n t s , d i s c u s s i o n ............ 1 8Hubble constant (expansion rate) ..............1 0 4 Hubble constant H 0...................2 3 2 Hubble expansion ....................2 1 8 Hyperon baryons (see ΛandΣb a r y o n s ) ....... 81, 1126 Hyperon decays, nonleptonic decay amplitudes (see p. 286 in our 1982 edition, Phys. Lett. 111B ) Hyperon decays, test of ∆ I=1/2r u l ef o r (see p. 286 in our 1982 edition, Phys. Lett. 111B ) H y p e r o n r a d i a t i v e d e c a y s , n o t e o n ............. 1167 I D p a r t i c l e c o d e s f o r M o n t e C a r l o s .............3 3 3 I d e o g r a m s , c r i t e r i a f o r p r e s e n t a t i o n ............. 1 7I l l u s t r a t i v e k e y t o t h e P a r t i c l e L i s t i n g s ...........3 7 3 I m p e d a n c e , r e l a t i o n s f o r..................1 1 3 I m p o r t a n c e s a m p l i n g i n M o n t e C a r l o c a l c u l a t i o n s ......3 3 0I n c l u s i v e h a d r o n i c r e a c t i o n s ................3 4 7 I n c l u s i v e r e a c t i o n s , k i n e m a t i c s f o r .............3 4 2 I n c o n s i s t e n t d a t a , t r e a t m e n t o f............... 1 7I n d e p e n d e n c e o f r a n d o m v a r i a b l e s .............3 1 7 I n ﬂ a t i o n o f e a r l y u n i v e r s e ............... 222, 232 I n f o r m a t i o n h o r i z o n ...................2 2 0Inorganic scintillators ...................2 8 6 Inorganic scintillator parameters ..............2 8 5 I n t e r n a t i o n a l S y s t e m ( S I ) u n i t s ..............1 0 6 I N T E R N E T a d d r e s s f o r c o m m e n t s ............. 1 3 I n t r o d u c t i o n....................... 1 3I n v e r s e t r a n s f o r m m e t h o d i n M o n t e C a r l o ..........3 3 0 I o n i z a t i o n e n e r g i e s o f t h e e l e m e n t s .............1 0 8 I o n i z a t i o n e n e r g y l o s s a t m i n i m u m , t a b l e ..........1 1 0I o n i z a t i o n y i e l d s f o r c h a r g e d p a r t i c l e s ............2 7 1 ι(1440) [ now called η(1405)] .............. 41, 641 J a n s k y .........................1 0 4 Jet production in ppand ppi n t e r a c t i o n s , p l o t o f .......3 5 3 Jet rates in epcollisions ..................1 2 1 J o u r n a l s ........................ 2 3 J/ψ(1S)o rψ(1S) .................. 66, 981K+p,K+n,a n d K+dc r o s s s e c t i o n s , p l o t s o f ........3 6 8 K−p,K−n,a n d K−dc r o s s s e c t i o n s , p l o t s o f ........3 6 7 Kstable mesons (see meson resonances below) K±....................... 43, 704 K0, K0..................... 44, 721 K0 L....................... 45, 728 K0 S....................... 44, 725 Kstable mesons, notes therein K0 LCP- v i o l a t i o n p a r a m e t e r s , ﬁ t s f o r , n o t e o n.......7 4 1 Kdecay, CPT i n v a r i a n c e t e s t s i n n e u t r a l.........7 2 1 K0decay, note on ∆ S=∆Qr u l e i n...........7 4 7 K0 Ldecay, CPv i o l a t i o n i n ...............1 5 3 K/lscript3f o r m f a c t o r s , n o t e o n................7 1 7 K±m a s s , n o t e o n...................7 0 4 Kr a r e d e c a y , n o t e o n .................7 0 6 K→/lscriptνγf o r m f a c t o r s , n o t e o n .............5 8 4 K→3πD a l i t z p l o t p a r a m e t e r s , n o t e o n .........7 1 5 K0 S→3πdecay, note on CPv i o l a t i o n i n .........7 2 7 K,K∗meson resonances K(1460) [ wasK(1400)] ................7 5 8 K(1630) .......................7 5 9 K(1830) .......................7 6 2 K(3100) .......................7 6 5 K∗(892) ..................... 46, 750 K∗(892) mass and mass diﬀerences, note on . .....7 5 1 K∗(1410) .................... 46, 755 K∗(1680) [ wasK∗(1790)] ............. 46, 759 K∗ 0(1430) [ wasκ(1350)] .............. 46, 755 K∗ 0(1950) ......................7 6 2 K1(1270) [ was Q(1280) or Q1] .......... 46, 752 K1(1400) [ was Q(1400) or Q2] .......... 46, 754 K1(1650) .......................7 5 9 K2(1580) [ wasL(1580)] ................7 5 8 K2(1770) [ wasL(1770)] .............. 46, 760 K2(1820) ..................... 47, 762 K2(2250) [ wasK(2250)] ................7 6 4 K∗ 2(1430) [ wasK∗(1430)] ............. 46, 756 K∗ 2(1980) ......................7 6 3 K3(2320) [ wasK(2320)] ................7 6 4 K∗ 3(1780) [ wasK∗(1780)] ............. 46, 760 K4(2500) [ wasK(2500)] ................7 6 4 K∗ 4(2045) [ wasK∗(2060)] ............. 47, 763 K∗ 5(2380) ......................7 6 4 K/lscript3f o r m f a c t o r s , n o t e o n .................7 1 7 K a l u z a - K l e i n s t a t e s................... 1272 Kaon (see also K) .................. 43, 704 Kaon decay, CPT i n v a r i a n c e t e s t s i n n e u t r a l.........7 2 1 K a o n r a r e d e c a y , n o t e o n .................7 0 6 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1298 Index κ(1350) [ now called K∗ 0(1430)] ............. 46, 755 KEKB collider parameters .................2 6 5 K e y t o t h e P a r t i c l e L i s t i n g s ................3 7 3 K i n e m a t i c s , d e c a y s , a n d s c a t t e r i n g .............3 4 0K n o c k - o n e l e c t r o n s , e n e r g e t i c ...............2 7 0 K o b a y a s h i - M a s k a w a ( C a b i b b o - ) m i x i n g m a t r i x........1 4 5 L(1580) [ now called K 2(1580)] ...............7 5 8 L(1770) [ now called K 2(1770)] ............. 46, 760 L a g r a n g i a n , Q C D ....................1 1 6L a g r a n g i a n , s t a n d a r d e l e c t r o w e a k .............1 2 5 Λ , c o s m o l o g i c a l c o n s t a n t ............ 104, 217, 232 Λ C D M ( c o l d d a r k m a t t e r w i t h d a r k e n e r g y ) .........2 3 3Λ , Q C D p a r a m e t e r ....................1 1 6 Λ........................ 81, 1126 ΛandΣb a r y o n s.................. 81, 1126 Listings, Λb a r y o n s ................. 1126 Listings, Σb a r y o n s ................. 1142 S t a t u s o f ( r e v i e w ) .................. 1129 Λpc r o s s s e c t i o n , p l o t o f..................3 6 9 Λ 0 b.......................... 1202 Λ+ c........................ 85, 1184 Λ+cb r a n c h i n g f r a c t i o n s , n o t e o n............ 1185 Λc(2595)+.................... 86, 1190 Λc(2625)+.................... 86, 1191 Λc(2765)+...................... 1191 Λc(2880)+...................... 1192 Lagged-Fibonacci-based random number generator . .....3 3 0 L a n d a u - P o m e r a n c h u k - M i g d a l ( L P M ) e ﬀ e c t .........2 7 5 L a r g e - s c a l e s t r u c t u r e o f t h e U n i v e r s e ............2 2 5L a t t i c e Q C D.......................1 2 1 L e a s t s q u a r e s ......................3 2 1 L e a s t s q u a r e s w i t h n o n i n d e p e n d e n t d a t a ..........3 2 1LEP (CERN) collider parameters .............2 6 5 L e p t o n c o n s e r v a t i o n , t e s t s o f................ 9 3 L e p t o n f a m i l y n u m b e r c o n s e r v a t i o n............. 9 3 L e p t o n ( h e a v y ) s e a r c h e s................ 36, 516 Lepton mixing, neutrinos (massive) and, search for . . . . 36, 530 L e p t o n , q u a r k c o m p o s i t e n e s s s e a r c h e s......... 91, 1265 L e p t o n , q u a r k s u b s t r u c t u r e s e a r c h e s ......... 91, 1265 L e p t o n s ....................... 34, 479 (see individual entries for e,µ,τ, and neutrino properties) L e p t o n s , w e a k i n t e r a c t i o n s o f q u a r k s a n d ........ 125, 136 L e p t o q u a r k q u a n t u m n u m b e r s , n o t e o n ...........4 5 2L e p t o q u a r k s e a r c h e s ...................4 5 5 L e t h a l d o s e f r o m p e n e t r a t i n g i o n i z i n g r a d i a t i o n .......3 1 2 LHC (CERN) collider parameters .............2 6 6 L i b r a r i e s , H E P...................... 2 2Lifetimes of b- ﬂ a v o r e d h a d r o n s , n o t e o n ...........8 3 3 L i g h t b o s o n s e a r c h e s ...................4 5 9 L i g h t n e u t r i n o t y p e s , n u m b e r o f ............ 36, 523 Light neutrino types from collider expts., number of, note on 523 L i g h t , s p e e d o f......................1 0 3 L i g h t y e a r........................1 0 4 Lineshape of Zb o s o n...................3 9 3 L i q u i d i o n i z a t i o n c h a m b e r s , f r e e e l e c t r o n d r i f t v e l o c i t y ....3 0 6 L i s t i n g s , F u l l , k e y s t o r e a d i n g ...............3 7 3 L o c a l g r o u p v e l o c i t y r e l a t i v e t o C B R ............1 0 4 L o n g i t u d i n a l f r a g m e n t a t i o n ................2 0 3 L o n g i t u d i n a l s t r u c t u r e f u n c t i o n , p l o t s o f...........1 9 9L o r e n t z f o r c e ......................1 1 2 L o r e n t z i n v a r i a n t a m p l i t u d e s................3 4 0 L o r e n t z t r a n s f o r m a t i o n s o f f o u r - v e c t o r s ...........3 4 0L o w - n o i s e e l e c t r o n i c s ...................3 0 1 L u m i n o s i t y c o n v e r s i o n ..................1 0 4 Luminosity distance d L..................2 1 9 Luminosity in colliders ..................2 6 1 L u m i n o s i t y l i f e t i m e....................2 6 3 Lyαf o r e s t........................2 2 3 M a g n e t i c m o m e n t s , b a r y o n , n o t e o n............ 1126 M a g n e t i c m o n o p o l e s ...................1 8 0M a g n e t i c m o n o p o l e s e a r c h e s ............. 91, 1209 M a g n e t i c m o n o p o l e s e a r c h e s , n o t e o n .......... 1209 M a j o r o n s e a r c h e s.....................4 7 2M a n d e l s t a m v a r i a b l e s...................3 4 2 Marginal probability density function ............3 1 7 M a s s a t t e n u a t i o n c o e ﬃ c i e n t f o r p h o t o n s...........2 7 5Mass density parameter, Ω m.............. 233, 238 Massive neutrinos and lepton mixing, search for . . . . . 36, 530 M a t e r i a l s , a t o m i c a n d n u c l e a r p r o p e r t i e s o f .........1 1 0M a t t e r , p a s s a g e o f p a r t i c l e s t h r o u g h ............2 6 7 Maximum energy transfer to e −..............2 6 8 M a x i m u m l i k e l i h o o d ...................3 2 1 M a x w e l l e q u a t i o n s ....................1 1 2 Mean energy loss rate in H 2liquid, He gas, C, Al, Fe, Sn, and P b , p l o t s ......................2 6 8 M e a n e x c i t a t i o n e n e r g y ..................2 6 8 Mean range in H 2l i q u i d , H e g a s , C , F e , P b , p l o t s ......2 6 8 M e d i a n , d e ﬁ n i t i o n ....................3 1 7 M e s o n m u l t i p l e t s i n q u a r k m o d e l..............1 7 2 M e s o n s ....................... 38, 583 b bm e s o n s ................... 71, 1042 B o t t o m , c h a r m e d m e s o n s.............. 66, 976 B o t t o m m e s o n s .................. 53, 833 B o t t o m , s t r a n g e m e s o n s .............. 65, 968 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1299 c cm e s o n s .................... 66, 977 C h a r m e d , b o t t o m m e s o n .............. 66, 976 C h a r m e d m e s o n s ................. 66, 977 C h a r m e d , s t r a n g e m e s o n s ............. 52, 816 E x o t i c m e s o n s ................... 1057 N o n s t r a n g e m e s o n s ................ 38, 583 S t r a n g e m e s o n s .................. 43, 704 M e s o n s , s t a b l e .................... 38, 583 (see individual entries for π,η,K,D,Ds,B,a n d Bs) M e t r i c p r e ﬁ x e s , c o m m o n l y u s e d ..............1 0 6 Michel parameter ρ.................. 34, 512 M i c r o w a v e b a c k g r o u n d ..................2 2 3M i n i m a l s u b t r a c t i o n s c h e m e i n Q C D ............1 1 6 M i n i m u m i o n i z a t i o n ...................2 6 8 M i n i m u m i o n i z a t i o n l o s s , t a b l e...............1 1 0M I P ( m i n i m u m i o n i z i n g p a r t i c l e )..............2 6 8 Mistag probabilities in B 0– B0m i x i n g , n o t e o n........9 1 6 Mixing angle, weak (sin2θW) .......... 103, 125, 134 Mixing, B0– B0, n o t e o n..................9 1 4 Mixing, D0– D0, n o t e o n..................7 8 3 Mixing studies, Bd, n o t e o n ................9 1 7 Mixing studies, Bs, n o t e o n ................9 1 7 M o l a r v o l u m e ......................1 0 3 Moli`e r e r a d i u s ......................2 7 7 M o m e n t a , m e a s u r e m e n t o f , i n a m a g n e t i c ﬁ e l d ........3 0 8 Momentum — c.m. energy and momentum v s b e a m m o m e n t u m ..................3 4 0 M o m e n t u m t r a n s f e r , m i n i m u m a n d m a x i m u m ........3 4 0 M o n o p o l e s e a r c h e s ................. 91, 1209 M o n o p o l e s e a r c h e s , n o t e o n.............. 1209 M o n t e C a r l o p a r t i c l e n u m b e r i n g s c h e m e...........3 3 3 M o n t e C a r l o t e c h n i q u e s ..................3 3 0 MSr e n o r m a l i z a t i o n s c h e m e ( Q C D ) .............1 1 6 MSr e n o r m a l i z a t i o n s c h e m e ( S t a n d a r d M o d e l ) ........1 2 5 µ( m u o n ) ...................... 34, 480 µ→ec o n v e r s i o n.....................4 8 4 µ0(permeability of free space) ............. 103, 112 M u l t i b o d y d e c a y k i n e m a t i c s ................3 4 2M u l t i p l e C o u l o m b s c a t t e r i n g t h r o u g h s m a l l a n g l e s ......2 7 1 M u l t i p l e t s , m e s o n i n q u a r k m o d e l .............1 7 2 M u l t i p l e t s , S U ( n ) ....................3 3 9Multiplicities, average in e +e−i n t e r a c t i o n s , t a b l e o f .....3 5 5 Multiplicity, average in e+e−i n t e r a c t i o n s , p l o t o f ......3 5 7 Multiplicity, average in ppand ppi n t e r a c t i o n s , p l o t o f.....3 5 7 M u l t i v a r i a t e G a u s s i a n d i s t r i b u t i o n .............3 1 9 M u l i t v a r i a t e G a u s s i a n d i s t r i b u t i o n , t a b l e o f .........3 1 8M u l t i - w i r e p r o p t i o n t i o n a l c h a m b e r ( M W P C ).........2 9 4 M u o n........................ 34, 480c r i t i c a l e n e r g y ....................2 7 7 a n o m a l o u s m a g n e t i c m o m e n t , n o t e o n ..........4 8 1 d e c a y p a r a m e t e r s , n o t e o n ...............4 8 5 e n e r g y l o s s r a t e a t h i g h e n e r g i e s.............2 7 7g - 2 ..........................4 8 1 r a n g e / e n e r g y i n r o c k..................2 5 6 M W P C , M u l t i - w i r e p r o p t i o n t i o n a l c h a m b e r .........2 9 4M W..................... 103, 126, 133 MZ...................... 103, 126, 133 n( n e u t r o n ) .................... 78, 1069 n- b o d y d i ﬀ e r e n t i a l c r o s s s e c t i o n s ..............3 4 2 n- b o d y p h a s e s p a c e....................3 4 0 n− noscillations .................... 1071 Nand∆r e s o n a n c e s ................ 78, 1075 B r e i t - W i g n e r v s p o l e p a r a m e t e r s o f ........... 1075 E l e c t r o m a g n e t i c i n t e r a c t i o n s ( r e v i e w ) .......... 1076 Listings, ∆r e s o n a n c e s ................ 1104 Listings, Nr e s o n a n c e s ................ 1075 S t a t u s o f ( r e v i e w ) .................. 1075 N∗resonances (see Nand∆r e s o n a n c e s ) ....... 78, 1075 N a m e s , h a d r o n s ................... 1 5 , 1 1 4 Neutral-current parameters, standard model expressions for . . 128 N e u t r a l - c u r r e n t p a r a m e t e r s , v a l u e s f o r ...........1 3 6N e u t r a l i n o a s d a r k m a t t e r .................2 1 7 N e u t r a l i n o s e a r c h e s................... 1242 N e u t r i n o ( s ) ..................... 34, 479 f r o m c o s m i c r a y s ...................2 5 7 m a s s , c o s m o l o g i c a l l i m i t ................2 3 7 m a s s , m i x i n g , a n d ﬂ a v o r c h a n g e , n o t e o n .........1 6 3m a s s e s........................1 8 0 ( m a s s i v e ) a n d l e p t o n m i x i n g , s e a r c h f o r ....... 36, 530 m i x i n g...................... 36, 530 oscillation searches ................ 36, 530 p r o p e r t i e s .................... 36, 517 s o l a r , r e v i e w ......................5 3 1 t y p e s ( l i g h t ) , n u m b e r o f .............. 36, 523 types (light) from collider experiments, number of, note on . 523 Neutrinoless double- βd e c a y , s e a r c h f o r ...........5 2 5 Neutrino mass density parameter, Ω ν............2 3 2 N e u t r o n...................... 78, 1069 Neutrons at accelerators ..................3 1 2 N e u t r o n s , f r o m r a d i o a c t i v e s o u r c e s .............3 1 5 N e w p h y s i c s f r o m e l e c t r o w e a k a n a l y s e s ......... 136–137 Newtonian gravitational constant GN............1 0 4 N o m e n c l a t u r e f o r h a d r o n s ............... 1 5 , 1 1 4 N o n b a r y o n i c d a r k m a t t e r .................2 2 8Non-q qc a n d i d a t e s ................... 1057 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1300 Index N o r m a l d i s t r i b u t i o n ...................3 1 8 N o r m a l d i s t r i b u t i o n , t a b l e o f................3 1 8 N e u t r i n o M i x i n g ................... 36, 530 N e u t r i n o P r o p e r t i e s ................. 36, 517 νNand νNcross sections, plot of (see p. III.75 in our 1992 edition, Phys. Rev. D45,P a r tI I ) Nuclear collision length, table ...............1 1 0 N u c l e a r i n t e r a c t i o n l e n g t h , t a b l e ..............1 1 0 N u c l e a r m a g n e t o n ....................1 0 3 N u c l e a r ( a n d a t o m i c ) p r o p e r t i e s o f m a t e r i a l s.........1 1 0 N u c l e o n d e c a y ......................1 8 0 Nucleon resonances (see Nand∆r e s o n a n c e s ) ..... 78, 1075 N u c l e o n s t r u c t u r e f u n c t i o n s , p l o t s o f ............1 9 4 N u c l i d e s , r a d i o a c t i v e , c o m m o n l y u s e d ............3 1 5 N u m b e r d e n s i t y o f b a r y o n s ................1 0 4N u m b e r d e n s i t y o f C B R p h o t o n s ..............1 0 4 N u m b e r i n g s c h e m e f o r p a r t i c l e s i n M o n t e C a r l o s .......3 3 3 O c c u p a t i o n a l r a d i a t i o n d o s e , U . S . m a x i m u m p e r m i s s i b l e....3 1 2 Omega baryons ( Ωb a r y o n s )............. 85, 1179 Ω −r e s o n a n c e s ................... 1180 Ω−...................... 85, 1179 Ω0 c........................ 1200 Ω , c o s m o l o g i c a l d e n s i t y p a r a m e t e r .............2 1 8Ω b, b a r y o n m a s s d e n s i t y .................2 3 8 Ωdm, d a r k m a t t e r d e n s i t y ............... 233, 234 Ωi,d e n s i t yp a r a m e t e rf o r it h m a t t e r c o n s t i t u e n t .......2 3 2 ΩΛ, s c a l e d c o s m o l o g i c a l c o n s t a n t ............ 104, 218 Ωm, m a s s d e n s i t y p a r a m e t e r......... 104, 218, 233, 238 Ων, n e u t r i n o m a s s d e n s i t y p a r a m e t e r ............2 3 2 Ωm+ΩΛ........................1 0 4 Ωtot, t o t a l e n e r g y d e n s i t y o f U n i v e r s e .......... 104, 237 ΩQ, q u i n t e s s e n c e ( d a r k ) e n e r g y d e n s i t y ......... 235, 235 Ωv, v a c u u m e n e r g y p a r a m e t e r ...............2 1 8 ω(782) ....................... 39, 605 ω(1420) ....................... 41, 647 ω(1650) ....................... 42, 662 ω3(1670) ...................... 42, 663 Opposite-side tag in B0– B0m i x i n g , n o t e o n .........9 1 6 O p t i c a l t h e o r e m .....................3 4 3 Organic scintillators ...................2 8 5 O r g a n i z a t i o n o f P a r t i c l e L i s t i n g s a n d S u m m a r y T a b l e s .... 1 3 Oscillation analyses in B0– B0m i x i n g , n o t e o n ........9 1 5 Oscillation parameters, three-ﬂavor, note ...........5 4 0 Oscillations, betatron ...................2 6 1 Oscillations, synchrotron .................2 6 2 O t h e r p a r t i c l e s e a r c h e s ................. 1282 O t h e r p a r t i c l e s e a r c h e s , n o t e o n ............ 1282P( p a r i t y ) , t e s t s o f c o n s e r v a t i o n .............. 9 3 p( p r o t o n )..................... 77, 1061 pp, ppa v e r a g e m u l t i p l i c i t y , p l o t o f .............3 5 7 ppj e t p r o d u c t i o n.....................3 5 3 pp,pn,a n d pdc r o s s s e c t i o n s , p l o t s o f .......... 364, 365 pp a v e r a g e m u l t i p l i c i t y , p l o t o f...............3 5 7g a m m a p r o d u c t i o n ..................3 5 3 j e t p r o d u c t i o n ....................3 5 3 pn,a n d pdc r o s s s e c t i o n s , p l o t s o f .......... 364, 365 p s e u d o r a p i d i t y ....................3 5 4 P a r a m e t e r e s t i m a t i o n ...................3 2 0Parity of q qs t a t e s ....................1 7 2 P a r s e c .........................1 0 4 P a r t i a l - w a v e e x p a n s i o n o f s c a t t e r i n g a m p l i t u d e........3 4 3P a r t i c l e d e t e c t o r s.....................2 8 1 P a r t i c l e I D n u m b e r s f o r M o n t e C a r l o s............3 3 3 P a r t i c l e L i s t i n g s , k e y t o r e a d i n g ..............3 7 3P a r t i c l e L i s t i n g s , o r g a n i z a t i o n o f .............. 1 3 P a r t i c l e n o m e n c l a t u r e................. 1 5 , 1 1 4 P a r t i c l e P h y s i c s B o o k l e t , h o w t o g e t ............ 1 3P a r t i c l e s y m b o l s t y l e c o n v e n t i o n s..............1 1 4 P a r t o n d i s t r i b u t i o n s ...................1 9 1 P a s s a g e o f p a r t i c l e s t h r o u g h m a t t e r.............2 6 7Pauli exclusion principle, charge conservation, note on (see p. VI.10 in our 1992 edition, Phys. Rev. D45) P e n g u i n d e c a y s , e l e c t r o m a g n e t i c , n o t e o n ..........8 3 9 PEP-II (SLAC) collider parameters .............2 6 5 P e r i o d i c t a b l e o f t h e e l e m e n t s ...............1 0 7Permeability µ 0o f f r e e s p a c e ............. 103, 112 Permittivity /epsilon10o f f r e e s p a c e .............. 103, 112 Perturbative QCD in e+e−collisions ............1 1 9 P h a s e s p a c e , L o r e n t z i n v a r i a n t ...............3 4 0 P h a s e s p a c e , r e l a t i o n s f o r .................3 4 0 Phase stability in circular machines .............2 6 2 φ(1020) ....................... 39, 618 φ(1680) ....................... 42, 666 φ3(1850) [ wasX(1850)] ................ 43, 681 P h o t i n o s e a r c h e s .................... 1238 P h o t o n ....................... 31, 385 a n d e l e c t r o n i n t e r a c t i o n s w i t h m a t t e r ..........2 7 2a t t e n u a t i o n l e n g t h...................2 7 5 collection eﬃciency, scintillators .............2 8 5 c o u p l i n g .......................1 2 5 c r o s s s e c t i o n i n c a r b o n a n d l e a d , c o n t r i b u t i o n s t o .....2 7 4 p a i r p r o d u c t i o n c r o s s s e c t i o n ..............2 7 4 P h o t o n s t r u c t u r e f u n c t i o n s ................1 2 1 toe +e−conversion probability .............2 7 5 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1301 t o t a l c r o s s s e c t i o n s ( C a n d P b ) .............2 7 4 P h y s i c a l c o n s t a n t s , t a b l e o f ................1 0 3 Physical region, for conﬁdence intervals ...........3 2 8 π, v a l u e o f........................1 0 3 π±pandπ±dc r o s s s e c t i o n s , p l o t s o f ............3 6 6 π→/lscriptνγf o r m f a c t o r s , n o t e o n ...............5 8 4 πmesons π±....................... 38, 583 π0........................ 38, 587 π(1300) ..................... 40, 633 π(1800) .......................6 7 8 π1(1400) .......................6 4 0 π1(1600) .......................6 6 0 π2(1670) [ was A(1680) or A3]........... 42, 664 π2(2100) [ wasA(2100)] ................6 8 8 P i o n ........................ 38, 583 P l a n c k c o n s t a n t .....................1 0 3 P l a n c k m a s s .......................1 0 4P l a s m a e n e r g y ......................2 6 7 Plastic scintillators ....................2 8 5 P o i s s o n d i s t r i b u t i o n ...................3 1 8P o i s s o n d i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r .......3 3 1 P o i s s o n d i s t r i b u t i o n , t a b l e o f................3 1 8 P o t e n t i a l s , e l e c t r o m a g n e t i c ................1 1 2P P D S d a t a b a s e s ..................... 2 1 P r e c i s i o n e x p e r i m e n t s , h e a v y p h y s i c s .......... 134, 136 P r e ﬁ x e s , m e t r i c , c o m m o n l y u s e d ..............1 0 6 P r e p r i n t s , e l e c t r o n i c ................... 2 3 P r i m a r y s p e c t r a , c o s m i c r a y s ...............2 5 4Probability .......................3 1 6 Probability density function, deﬁnition ...........3 1 6 Production and spectroscopy of b-ﬂavored hadrons, note on . . 834 Propagation of errors ...................3 2 2 P r o p e r t i e s ( a t o m i c a n d n u c l e a r ) o f m a t e r i a l s .........1 1 0 Proton (see p) ................... 77, 1061 P r o t o n c y c l o t r o n f r e q u e n c y / ﬁ e l d ..............1 0 3 P r o t o n d e c a y ......................1 8 0 P r o t o n m a s s..................... 77, 103 P r o t o n s t r u c t u r e f u n c t i o n .................1 8 8 P r o t o n s t r u c t u r e f u n c t i o n , p l o t s ............ 194, 197 Pseudorapidity distribution in ppi n t e r a c t i o n s , p l o t o f .....3 5 4 Pseudorapidity η, d e ﬁ n e d .................3 4 2 Pseudoscalar mesons, decay constants of charged, note on . . . 818 ψmesons ψ(1S)=J/ψ(1S) ................ 66, 981 ψ(2S) ..................... 69, 1014 ψ(2S)a n d χc0,1,1, b r a n c h i n g r a t i o s , n o t e o n ......9 9 7 ψ(3770) .................... 70, 1026X(3945) ...................... 1037 ψ(4040) .................... 70, 1038 ψ(4160) .................... 71, 1039 ψ(4415) .................... 71, 1041 P u l s a r s , b i n a r y......................2 1 3 Q(1280) or Q1[now called K 1(1270)] .......... 46, 752 Q(1400) or Q2[now called K 1(1400)] .......... 46, 754 Q C D ..........................1 1 6 i n d i ﬀ r a c t i v e e v e n t s ..................1 2 1inepcollisions ....................1 2 1 i n h e a v y - q u a r k o n i u m d e c a y...............1 1 9 in high-energy hadron collisions .............1 1 8 i n L a t t i c e ......................1 2 1 a n d s t r u c t u r e f u n c t i o n s ................1 8 9 inτd e c a y s ......................1 1 7 perturbative in e +e−collisions .............1 1 9 Q u a l i t y f a c t o r f o r b i o l o g i c a l d a m a g e d u e t o r a d i a t i o n .....3 1 2 Quintessence (general dark energy of Universe) . . . . . . 235, 235 Quantum mechanics in B0– B0m i x i n g , n o t e o n........9 1 4 Q u a n t u m n u m b e r s i n q u a r k m o d e l .............1 7 2Q u a r k s ....................... 37, 551 a n d l e p t o n c o m p o s i t e n e s s s e a r c h e s......... 91, 1265 a n d l e p t o n s u b s t r u c t u r e s e a r c h e s ......... 91, 1265 c u r r e n t m a s s e s o f ................. 125, 551 fragmentation in e +e−a n n i h i l a t i o n , h e a v y ........2 0 7 a n d l e p t o n s , w e a k i n t e r a c t i o n s o f .......... 125, 136 m a s s , n o t e o n.....................5 5 1 m o d e l ........................1 7 2 m o d e l a s s i g n m e n t s ..................1 7 2m o d e l , d y n a m i c a l i n g r e d i e n t s ..............1 7 7 p r o p e r t i e s o f .....................1 7 2 Q u a r k s e a r c h e s , f r e e ................. 37, 577 Q u a r k s e a r c h e s , n o t e o n ................5 7 7 Q u a r k o n i u m ( h e a v y ) d e c a y , Q C D i n ............1 1 9 Rfunction, e +e−collisions, plot of .............3 5 8 r(2510) [ now called f 6(2510)] ...............6 9 7 R a d , u n i t o f a b s o r b e d d o s e o f r a d i a t i o n ...........3 1 2Radiation b i o l o g i c a l d a m a g e f r o m c h r o n i c e x p o s u r e .........3 1 2 C h e r e n k o v ......................2 7 8damage in Silicon detectors ...............3 0 1 - d o m i n a t e d e p o c h ...................2 2 1 g r a v i t a t i o n a l .....................2 1 4l e n g t h ........................2 7 2 l e n g t h , a p p r o x i m a t e a l g o r i t h m .............2 7 3 l e n g t h o f m a t e r i a l s , t a b l e................1 1 0l e t h a l d o s e f r o m ...................3 1 2 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1302 Index l o n g - t e r m r i s k ....................3 1 2 w e i g h t i n g f a c t o r....................3 1 2 R a d i a t i v e c o r r e c t i o n s i n S t a n d a r d M o d e l ..........1 2 5 R a d i a t i v e d e c a y s , h y p e r o n s , n o t e o n............ 1167 R a d i a t i v e l o s s b y m u o n s..................2 7 7 R a d i o a c t i v e s o u r c e s , c o m m o n l y u s e d ............3 1 5 Radioactivity a n d r a d i a t i o n p r o t e c t i o n ................3 1 2 at accelerators ....................3 1 3 n a t u r a l a n n u a l b a c k g r o u n d ...............3 1 2 u n i t o f a b s o r b e d d o s e .................3 1 2 u n i t o f a c t i v i t y ....................3 1 2u n i t o f e x p o s u r e....................3 1 2 Radon, as component of natural background radioactivity . . . 312 Random angle, Monte Carlo algorithm for sine and cosine of . . 331R a n d o m n u m b e r g e n e r a t o r s ................3 3 0 R A N L U X ........................3 3 0 R a p i d i t y ........................3 4 2RareBd e c a y s , n o t e o n ..................8 3 8 R e d s h i f t.........................2 1 7 R e f r a c t i v e i n d e x o f m a t e r i a l s , t a b l e .............1 1 0R e g g e t h e o r y ﬁ t s t o t o t a l c r o s s s e c t i o n s , t a b l e ........3 6 2 R e - i o n i z a t i o n o f t h e U n i v e r s e ...............2 3 7 R e l a t i v i s t i c k i n e m a t i c s ..................3 4 0R e l a t i v i s t i c r i s e .....................2 6 9 R e l a t i v i s t i c t r a n s f o r m a t i o n o f e l e c t r o m a g n e t i c ﬁ e l d s......1 1 2 Rem, roentgen equivalent for ma n .............3 1 2 R e n o r m a l i z a t i o n i n S t a n d a r d M o d e l ............1 2 5 R e n o r m a l i z a t i o n s c h e m e s i n Q C D .............1 1 6Representations, SU( n) ..................3 3 9 R e s i s t i v e p l a t e c h a m b e r s .................2 9 9 R e s i s t i v i t y , e l e c t r i c a l , o f e l e m e n t s , t a b l e ...........1 1 1R e s i s t i v i t y o f m e t a l s ...................1 1 3 R e s i s t i v i t y , r e l a t i o n s f o r ..................1 1 3 R e s o n a n c e , B r e i t - W i g n e r f o r m a n d A r g a n d p l o t f o r ......3 4 3Resonances (see Mesons and Baryons) R e s t r i c t e d e n e r g y l o s s r a t e , c h a r g e d p a r t i c l e s.........2 7 0 RHIC (Brookhaven) collider parameters ...........2 6 6 ρmesons ρ(770) ...................... 39, 599 ρ(770), note on ...................5 9 9 ρ(1450) ..................... 41, 649 ρ(1450) and ρ(1770), note on .............6 7 0 ρ(1700) ..................... 42, 670 ρ(1900) .......................6 8 2 ρ(2150) .......................6 9 0 ρ 3(1690) [ wasg(1690)] ............... 42, 667 ρ3(1990) .......................6 8 4ρ3(2250) .......................6 9 3 ρ5(2350) .......................6 9 6 ρp a r a m e t e r o f e l e c t r o w e a k i n t e r a c t i o n s ...........1 3 6 ρp a r a m e t e r i n e l e c t r o w e a k a n a l y s e s ( S t a n d a r d M o d e l ) ....1 3 6 ρc, c r i t i c a l d e n s i t y ....................1 0 4 R i n g - I m a g i n g C h e r e n k o v d e t e c t o r s .............2 9 0 R o b e r t s o n - W a l k e r m e t r i c .................2 1 7R o b u s t n e s s o f a n e s t i m a t o r ................3 2 0 Roentgen, measure of Xorγr a d i a t i o n i n t e n s i t y .......3 1 2 R P C ( R e s i s t i v e P l a t e C h a m b e r s )..............2 9 9 Rounding errors, treatment of ............... 1 8 R y d b e r g e n e r g y .....................1 0 3 s( q u a r k ) ...................... 37, 558 S,T,Ue l e c t r o w e a k v a r i a b l e s .............. 137, 138 S= +1 baryons (formerly Z ∗b a r y o n s ) .......... , 1124 P e n t a q u a r k s ..................... 1124 (see p. VIII.58 in our 1992 edition, Phys. Rev. D45,P a r tI I ) S(975) or S∗[now called f 0(980)] ............ 39, 613 S-matrix approach to Zl i n e s h a p e..............3 9 3 S - m a t r i x f o r t w o - b o d y s c a t t e r i n g ..............3 4 0S a c h s - W o l f e e ﬀ e c t ....................2 3 6 Same-side tag in B 0– B0m i x i n g , n o t e o n ...........9 1 6 S c a l a r m e s o n s , n o t e o n ..................5 9 4S c a l e f a c t o r , d e ﬁ n i t i o n o f ................. 1 6 Scaled cosmological constant, Ω Λ............ 104, 218 Scaled Hubble constant ................ 104, 218 S c a l i n g v i o l a t i o n s i n f r a g m e n t a t i o n f u n c t i o n s....... 120, 202 S c h w a r z s c h i l d r a d i u s o f t h e E a r t h .............1 0 4 S c h w a r z s c h i l d r a d i u s o f t h e S u n ..............1 0 4Scintillator parameters ..................2 8 5 S e a - l e v e l c o s m i c r a y ﬂ u x e s.................2 5 4 Searches: A x i o n s e a r c h e s .................. 32, 459 B a r y o n i u m c a n d i d a t e s .................6 9 8 C h a r g i n o s e a r c h e s .................. 1243 C o l o r o c t e t l e p t o n s ............... 92, 1271 C o l o r s e x t e t q u a r k s ............... 92, 1271 Compositeness, quark and lepton, searches . . . . . 91, 1265 E x c i t e d l e p t o n s e a r c h e s ............. 91, 1268 F a m i l o n s e a r c h e s ...................4 7 2Fourth generation ( b /prime) s e a r c h e s ........... 37, 576 F r e e q u a r k s e a r c h e s ................ 37, 577 G l u i n o s e a r c h e s ................. 91, 1253 G l u o n i u m c a n d i d a t e s ................ 1057 G o l d s t o n e b o s o n s e a r c h e s................4 7 2 H e a v y b o s o n s e a r c h e s ............... 32, 443 H e a v y l e p t o n s e a r c h e s ............... 36, 516 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1303 H e a v y p a r t i c l e s e a r c h e s ............... 1285 H i g g s s e a r c h e s .................. 32, 414 L e p t o n ( h e a v y ) s e a r c h e s .............. 36, 516 Lepton mixing, neutrinos (massive) and, search for . . 36, 530 L e p t o n , q u a r k c o m p o s i t e n e s s s e a r c h e s ....... 91, 1265 L e p t o n , q u a r k s u b s t r u c t u r e s e a r c h e s ........ 91, 1265 L e p t o q u a r k s e a r c h e s ..................4 5 5L i g h t b o s o n s e a r c h e s................ 32, 459 L i g h t n e u t r i n o t y p e s , n u m b e r o f........... 36, 523 M a g n e t i c m o n o p o l e s e a r c h e s ........... 91, 1209 M a j o r o n s e a r c h e s ...................4 7 2 Massive neutrinos and lepton mixing, searches . . . . 36, 530 M o n o p o l e s e a r c h e s................ 91, 1209 N e u t r a l i n o s e a r c h e s ................. 1242 Neutrino oscillation searches ............ 36, 530 N e u t r i n o , s o l a r , e x p e r i m e n t s ...............5 3 1 N e u t r i n o t y p e s , n u m b e r o f ............. 36, 523 Neutrinoless double- βd e c a y s e a r c h e s ..........5 2 5 Neutrinos (massive) and lepton mixing, search for . . . 36, 530 Non-q qc a n d i d a t e s.................. 1057 O t h e r p a r t i c l e s e a r c h e s................ 1282 P h o t i n o s e a r c h e s .................. 1238 Q u a r k a n d l e p t o n c o m p o s i t e n e s s s e a r c h e s...... 91, 1265 Q u a r k a n d l e p t o n s u b s t r u c t u r e s e a r c h e s ...... 91, 1265 Q u a r k s e a r c h e s , f r e e ................ 37, 577 S l e p t o n s e a r c h e s................... 1245 S n e u t r i n o s e a r c h e s.................. 1245 S q u a r k s e a r c h e s ................... 1249 Solar νe x p e r i m e n t s ..................5 3 1 Substructure, quark and lepton, searches ...... 91, 1265 S u p e r s y m m e t r i c p a r t n e r s e a r c h e s ......... 91, 1211 T e c h n i c o l o r , r e v i e w o f ................ 1258 T e c h n i p a r t i c l e s e a r c h e s.............. 91, 1258 T e c h n i p i o n s e a r c h e s ................ 32, 441 V e c t o r m e s o n c a n d i d a t e s ................6 9 8W /primes e a r c h e s , n o t e o n..................4 4 3 W e a k g a u g e b o s o n s e a r c h e s............. 32, 443 Z/primes e a r c h e s , n o t e o n ..................4 4 6 S e l e c t i o n a n d t r e a t m e n t o f d a t a .............. 1 5 S h o w e r d e t e c t o r e n e r g y r e s o l u t i o n .............3 0 4 S h o w e r s , e l e c t r o m a g n e t i c , l a t e r a l d i s t r i b u t i o n o f .......2 7 7S h o w e r s , e l e c t r o m a g n e t i c , l o n g i t u d i n a l d i s t r i b u t i o n o f .....2 7 6 S I u n i t s , c o m p l e t e s e t...................1 0 6 S i d e r e a l d a y .......................1 0 4 S i d e r e a l y e a r.......................1 0 4 S i e v e r t , u n i t o f r a d i a t i o n d o s e e q u i v a l e n t ..........3 1 2σ,Rfunction, e +e−collisions, plot of ............3 5 8 Σbaryons (see also ΛandΣb a r y o n s ) ........ 82, 1142Σ+........................ 82, 1142 Σ0........................ 83, 1144 Σ−........................ 83, 1145 Σ(1670), note on .................... 1152 Σc(2455) ..................... 87, 1192 Σc(2520) ....................... 1193 Silicon detectors, radiation damage .............3 0 1 Silicon particle detectors .................3 0 0 Silicon photodiodes ....................3 0 0 Silicon strip detectors ...................3 0 0 sin2θW, w e a k - m i x i n g a n g l e ........... 103, 125, 134 SLC (SLAC) collider parameters ..............2 6 5 S l e p t o n s e a r c h e s .................... 1245 S l o a n D i g i t a l S k y S u r v e y ( S D S S )..............2 3 7 S n e u t r i n o s e a r c h e s ................... 1245 S o f t w a r e d i r e c t o r i e s.................... 2 8 Solar e q u a t o r i a l r a d i u s ...................1 0 4l u m i n o s i t y ......................1 0 4 m a s s.........................1 0 4 νe x p e r i m e n t s.....................5 3 1 r a d i u s i n g a l a x y....................1 0 4 v e l o c i t y i n g a l a x y ...................1 0 4 v e l o c i t y w i t h r e s p e c t t o C B R ..............1 0 4 S o l a r N e u t r i n o s , n o t e o n..................5 3 1 Solenoidal collider detector magnets ............3 0 7 S o u r c e s , r a d i o a c t i v e , c o m m o n l y u s e d ............3 1 5 S p e c i ﬁ c h e a t s o f e l e m e n t s , t a b l e ..............1 1 1 Spectroscopy of b- ﬂ a v o r e d h a d r o n s , n o t e o n .........8 3 4 S p e e d o f l i g h t ......................1 0 4 Spherical harmonics ...................3 3 7 S p i n - d e p e n d e n t s t r u c t u r e f u n c t i o n s .............2 0 0S P I R E S d a t a b a s e .................... 2 3 Sp pS (CERN) collider parameters .............2 6 6 S q u a r k s e a r c h e s .................... 1249 S t a n d a r d c o s m o l o g i c a l m o d e l ...............2 3 3 S t a n d a r d M o d e l o f e l e c t r o w e a k i n t e r a c t i o n s .........1 2 5 Standard Model predictions in B0– B0m i x i n g , n o t e o n .....9 1 5 S t a n d a r d p a r t i c l e n u m b e r i n g f o r M o n t e C a r l o s ........3 3 3 S t a t i s t i c a l p r o c e d u r e s ................... 1 6 Statistical signiﬁcance in B0– B0m i x i n g , n o t e o n .......9 1 6 S t a t i s t i c s ........................3 2 0 S t e f a n - B o l t z m a n n c o n s t a n t ................1 0 3 S t o p p i n g p o w e r .....................2 6 8 S t o p p i n g p o w e r f o r h e a v y - c h a r g e d p r o j e c t i l e s ........2 6 8 S t r a n g e b a r y o n s .................. 81, 1126 S t r a n g e , b o t t o m m e s o n ................ 65, 968 S t r a n g e , c h a r m e d m e s o n s ............... 52, 816 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1304 Index S t r a n g e m e s o n s ................... 43, 704 Strange quark ( s) .................. 37, 558 S t r a n g e n e s s - c h a n g i n g n e u t r a l c u r r e n t s , t e s t s f o r ....... 9 3 S t r o n g c o u p l i n g c o n s t a n t i n Q C D ........... 103, 116 S t r u c t u r e f u n c t i o n s ....................1 8 8 p h o t o n........................1 2 1 Student’s td i s t r i b u t i o n ..................3 1 9 Student’s td i s t r i b u t i o n , M o n t e C a r l o a l g o r i t h m f o r ......3 3 1 Student’s td i s t r i b u t i o n , t a b l e o f ..............3 1 8 SU(2)×U ( 1 ) ......................1 2 5 S U ( 3 ) c l a s s i ﬁ c a t i o n o f b a r y o n r e s o n a n c e s ..........1 7 5 S U ( 3 ) , g e n e r a t o r s o f t r a n s f o r m a t i o n s ............3 3 8S U ( 3 ) i s o s c a l a r f a c t o r s ..................3 3 8 S U ( 3 ) m u l t i p l e t s ( r e p r e s e n t a t i o n s ) .............1 7 5 S U ( 3 ) r e p r e s e n t a t i o n m a t r i c e s ...............3 3 8S U ( 6 ) m u l t i p l e t s .....................1 7 6 SU(n) m u l t i p l e t s .....................3 3 9 Substructure, quark and lepton, searches ....... 91, 1265 Substructure, quark and lepton, searches, note on .... 1265 S u m m a r y T a b l e s , o r g a n i z a t i o n o f.............. 1 3 S u n y a e v - Z e l ’ d o v i c h e ﬀ e c t .................2 3 2Superconducting solenoidal magnet .............3 0 7 S u p e r n o v a e , T y p e I a a n d T y p e I I s u p e r n o v a e ........2 3 5 S u p e r s y m m e t r i c p a r t n e r s e a r c h e s........... 91, 1211 S u p e r s y m m e t r y , e l e c t r o w e a k a n a l y s e s o f...........1 3 7 Superweak model of CPv i o l a t i o n ..............7 4 1 Survival probability, relations for ..............3 4 0 S y m m e t r y b r e a k i n g.................. 180, 125 Synchrotron oscillation ..................2 6 2 S y n c h r o t r o n r a d i a t i o n...................1 1 3 Synchrotron radiati on in accelerators ............2 6 2 S y s t e m a t i c e r r o r s , t r e a t m e n t o f............... 1 6 t( q u a r k ) ...................... 37, 563 T( t i m e r e v e r s a l ) , t e s t s o f c o n s e r v a t i o n ........... 9 3 Tags in B 0– B0m i x i n g , n o t e o n ...............9 1 6 τd e c a y s , Q C D i n ....................1 1 7 τl e p t o n....................... 34, 489 τb r a n c h i n g f r a c t i o n s , n o t e o n..............4 9 3 τ- d e c a y p a r a m e t e r s , n o t e o n ...............5 1 1 τpolarization in Zd e c a y .................3 9 4 T e c h n i c o l o r , e l e c t r o w e a k a n a l y s e s o f ............1 3 7 T e c h n i c o l o r , r e v i e w o f.................. 1258 T e c h n i p a r t i c l e s e a r c h e s ............... 91, 1258 T e c h n i p i o n s e a r c h e s.................. 32, 441 T e m p e r a t u r e o f C B R ...................1 0 4 TEVATRON (Fermilab) collider parameters .........2 6 6 Thermal conductivity of elements, table ...........1 1 1T h e r m a l e x p a n s i o n c o e ﬃ c i e n t s o f e l e m e n t s , t a b l e .......1 1 1 T h e r m a l h i s t o r y o f t h e U n i v e r s e ..............2 2 0 θ(1690) [ now called f 0(1710)] .............. 43, 675 θW, w e a k - m i x i n g a n g l e ............. 103, 125, 135 T h o m s o n c r o s s s e c t i o n ..................1 0 3 T h r e e - b o d y d e c a y k i n e m a t i c s ...............3 4 1 T h r e e - b o d y p h a s e s p a c e..................3 4 0T h r e s h o l d C h e r e n k o v d e t e c t o r s...............2 8 9 T i m e - p r o j e c t i o n c h a m b e r s ( T P C ) .............2 9 7 T o p - c h a n g i n g n e u t r a l c u r r e n t s , t e s t s f o r ........... 9 3 Top quark ( t) .................... 37, 563 T o p q u a r k , n o t e o n ...................5 6 3 T o p q u a r k m a s s f r o m e l e c t r o w e a k a n a l y s e s..........1 3 4 Top quark, m t, c o n s t r a i n t s o n ............. 134–136 Toroidal collider detector magnets .............3 0 8 T o t a l c r o s s s e c t i o n s , t a b l e o f ﬁ t p a r a m e t e r s .........3 6 2 T o t a l c r o s s s e c t i o n s , s u m m a r y p l o t .............3 6 3 T o t a l e n e r g y d e n s i t y o f U n i v e r s e , Ω t o t ...........2 3 7T o t a l l e p t o n n u m b e r c o n s e r v a t i o n ............. 9 3 T P C , T i m e - p r o j e c t i o n c h a m b e r s ..............2 9 7 Tracking Cherenkov detectors (underground) . . . .....2 9 0 T r a n s f o r m a t i o n o f e l e c t r o m a g n e t i c ﬁ e l d s , r e l a t i v i s t i c .....1 1 2 T r a n s i t i o n r a d i a t i o n ...................2 7 8 T r a n s i t i o n r a d i a t i o n d e t e c t o r s ( T R D ) ............2 9 8T r i a n g l e s , u n i t a r i t y , n o t e o n ................1 4 5 T r i p l e g a u g e c o u p l i n g s , n o t e o n t h e e x t r a c t i o n o f .......3 8 9 T r o p i c a l y e a r ......................1 0 4 T w o - b o d y d e c a y k i n e m a t i c s ................3 4 0 T w o - b o d y d i ﬀ e r e n t i a l c r o s s s e c t i o n s.............3 4 0T w o - b o d y p a r t i a l d e c a y r a t e................3 4 0 T w o - b o d y s c a t t e r i n g k i n e m a t i c s ..............3 4 0 Two-photon processes in e +e−a n n i h i l a t i o n .........3 4 5 Tune shift in colliders ...................2 6 3 u( q u a r k )...................... 37, 557 U l t r a - h i g h - e n e r g y c o s m i c r a y s ...............2 5 9 U n d e r g r o u n d C h e r e n k o v d e t e c t o r s .............2 9 0 U n d e r g r o u n d c o s m i c r a y s .................2 5 6U n i ﬁ e d a t o m i c m a s s u n i t .................1 0 3 U n i ﬁ e d t h e o r i e s , g r a n d ..................1 8 0 U n i f o r m d i s t r i b u t i o n , t a b l e o f ...............3 1 8U n i t s a n d c o n v e r s i o n f a c t o r s ................1 0 3 U n i t s , e l e c t r o m a g n e t i c ..................1 1 2 U n i t s , S I , c o m p l e t e s e t ..................1 0 6Universe a g e o f ................. 104, 217, 219, 239 b a r y o n d e n s i t y o f ................. 104, 228 c o m p o s i t i o n ................... 219, 228 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. Index 1305 c o s m o l o g i c a l p r o p e r t i e s o f ...............2 1 7 c o s m o l o g i c a l s t r u c t u r e .................2 2 1 c r i t i c a l d e n s i t y o f ...................1 0 4 c u r v a t u r e o f .....................2 1 8d e n s i t y ﬂ u c t u a t i o n s ..................2 2 4 d e n s i t y p a r a m e t e r o f..................1 0 4 e n t r o p y d e n s i t y ....................2 2 2(Hubble) expansion of ............... 217, 232 l a r g e - s c a l e s t r u c t u r e o f ............... 219, 225 m a s s - e n e r g y .....................2 4 1 Universe (cont.) m a t t e r - d o m i n a t e d ...................2 2 3p h a s e t r a n s i t i o n s ...................2 2 2 r a d i a t i o n c o n t e n t a t e a r l y t i m e s .............2 2 1 thermodynamic equilibrium ...............2 2 1 t h e r m a l h i s t o r y o f ...................2 2 0 Υs t a t e s , w i d t h d e t e r m i n a t i o n s o f , n o t e o n......... 1042 Υ(1S) ...................... 71, 1043 Υ(2S) ...................... 72, 1047 Υ(3S) ...................... 72, 1051 Υ(4S) ...................... 72, 1054 Υ(10860) ..................... 73, 1055 Υ(11020) ..................... 73, 1056 V cbandVubC K M M a t r i x E l e m e n t s ............9 5 1 VcbandVubd e t e r m i n a t i o n o f , n o t e o n............9 5 1 Vud,Vusd e t e r m i n a t i o n o f , n o t e o n .............7 3 3 Vud,Vus,Vub,Vcd,Vcs,Vcb,Vtd,Vts,Vtb............1 4 5 Vacuum energy parameter, Ω v...............2 1 8 V a r i a n c e , d e ﬁ n i t i o n....................3 1 6V e c t o r m e s o n c a n d i d a t e s .................6 9 8 VEPP-2000 (Novosibirsk) collider parameters . . . .....2 6 4 VEPP-4m (Novosibirsk) collider parameters .........2 6 4 W( g a u g e b o s o n )................... 31, 386 W- b o s o n m a s s , n o t e o n .................3 8 6 Wboson, mass, width, branching ratios, a n d c o u p l i n g t o f e r m i o n s ........ 31, 103, 126, 134, 134 W ±: T r i p l e g a u g e c o u p l i n g s , n o t e o n t h e e x t r a c t i o n o f .....3 8 9 WandZd i ﬀ e r e n t i a l c r o s s s e c t i o n .............3 5 4 w, d a r k e n e r g y e q u a t i o n o f s t a t e p a r a m e t e r ....... 218, 235 W/primes e a r c h e s , n o t e o n ...................4 4 3 WMAP, NASA’s Wilkinson Microwave Anisotropy Probe . . . 236 W e a k b o s o n s e a r c h e s ................. 32, 443W e a k i n t e r a c t i o n s o f q u a r k s a n d l e p t o n s......... 125, 136 Weak-mixing angle (sin2θW) .......... 103, 125, 136 Weak neutral currents, tests for (∆ B=1,∆C=1,∆S=1,∆T=1 ) 9 3 Weinberg angle (sin2θW) ............... 103, 125 Width determinations of Υs t a t e s , n o t e o n......... 1042 Width of WandZb o s o n s.................1 3 4 W i e n d i s p l a c e m e n t l a w c o n s t a n t ..............1 0 3W I M P s ( a l s o s e e d a r k m a t t e r l i m i t s ) ............2 4 2 W I M P s a n d o t h e r p a r t i c l e s e a r c h e s , n o t e o n ....... 1282 W o r l d - W i d e W e b i n f o r m a t i o n ............... 2 1 xF 3s t r u c t u r e f u n c t i o n , p l o t s o f ..............1 9 8 xv a r i a b l e ( o f F e y n m a n ’ s ) .................3 4 2 Xmesons X(1850) [ now called φ3(1850)] ........... 43, 681 Ξb a r y o n s..................... 84, 1166 Ξr e s o n a n c e s , n o t e o n ................ 1171 Ξ0...................... 84, 1166 Ξ−...................... 84, 1168 Ξ0 b,Ξ− b...................... 1204 Ξ+ c...................... 87, 1194 Ξ0 c...................... 87, 1196 Ξ/prime+ c...................... 88, 1197 Ξ/prime0 c...................... 88, 1197 Ξc(2645) .................... 88, 1197 Ξc(2790) .................... 88, 1198 Ξc(2815) .................... 88, 1198 ξ(2220) [ now called f J(2220)] ...............6 9 2 Y e a r , s i d e r e a l ......................1 0 4 Y e a r , t r o p i c a l ......................1 0 4 Y o u n g d i a g r a m s ( t a b l e a u x ) ................3 3 9 Y o u n g ’ s m o d u l u s o f s o l i d e l e m e n t s , t a b l e ..........1 1 1Y u k a w a c o u p l i n g u n i ﬁ c a t i o n ................1 8 0 Z: Anomalous ZZγ,Zγγ,a n d ZZV c o u p l i n g s........4 1 1 Z( g a u g e b o s o n ) ................... 31, 393 Zb o s o n , n o t e o n ...................3 9 3 Zboson, mass, width, branching ratios, a n d c o u p l i n g t o f e r m i o n s ...... 31, 103, 126, 134, 134, 446 Zd e c a y t o h e a v y ﬂ a v o r s..................3 9 6 Zw i d t h , p l o t ......................3 6 0 Z /primes e a r c h e s , n o t e o n ....................4 4 6 Z∗resonances ( KNs y s t e m ) ............... , 1124 P e n t a q u a r k s ..................... 1124 Greek letters are alphabetized by their English-language spelling. Bold p age numbers signify entries in the Particle Properties Summary Tables. 1306 COLOR FIGURES Electroweak model and constraints on new physics (Figure 10.1) . . . . 1309 Electroweak model and constraints on new physics (Figure 10.2) . . . . 1309 Electroweak model and constraints on new physics (Figure 10.3) . . . . 1310 Electroweak model and constraints on new physics (Figure 10.4) . . . . 1310CKM quark-mixing matrix (Figure 11.2) . . . . . . . . . . . . . . 1311 CP violation in meson decays (Figure 12.3) . . . . . . . . . . . . . 1311 Neutrino mixing (Figure 13.1) . . . . . . . . . . . . . . . . . . . 1312 Neutrino mixing (Figure 13.3) . . . . . . . . . . . . . . . . . . . 1312 Neutrino mixing (Figure 13.4) . . . . . . . . . . . . . . . . . . . 1313Structure functions (Figure 16.3) . . . . . . . . . . . . . . . . . . 1314Structure functions (Figure 16.4) . . . . . . . . . . . . . . . . . . 1314 Big-Bang cosmology (Figure 19.2) . . . . . . . . . . . . . . . . . 1315 Big-Bang cosmology (Figure 19.5) . . . . . . . . . . . . . . . . . 1315Big-Bang nucleosynthesis (Figure 20.1) . . . . . . . . . . . . . . . 1316The Cosmological Parameters (Figure 21.1) . . . . . . . . . . . . . 1316 Cosmic microwave background (Figure 23.2) . . . . . . . . . . . . . 1317 Cosmic microwave background (Figure 23.3) . . . . . . . . . . . . . 1317Cosmic microwave background (Figure 23.4) . . . . . . . . . . . . . 1318Cosmic Rays (Figure 24.1) . . . . . . . . . . . . . . . . . . . . 1318Cosmic Rays (Figure 24.9) . . . . . . . . . . . . . . . . . . . . 1319 Cosmic Rays (Figure 24.10) . . . . . . . . . . . . . . . . . . . . 1319 Jet Production in ppand ppInteractions (Figure 40.1) . . . . . . . . 1320 Direct γProduction in ppInteractions (Figure 40.2) . . . . . . . . . 1320 Plots of cross sections and related quantities (Figure 40.6) . . . . . . . 1321 Plots of cross sections and related quantities (Figure 40.7) . . . . . . . 1322 Plots of cross sections and related quantities (Figure 40.10) . . . . . . 1323The Mass of the Wboson (Figure 1) . . . . . . . . . . . . . . . . 1324 The Mass of the Wboson (Figure 2) . . . . . . . . . . . . . . . . 1324 Searches for Higgs Bosons (Figure 1) . . . . . . . . . . . . . . . . 1325 Searches for Higgs Bosons (Figure 2) . . . . . . . . . . . . . . . . 1325Searches for Higgs Bosons (Figure 5) . . . . . . . . . . . . . . . . 1326Searches for Higgs Bosons (Figure 6) . . . . . . . . . . . . . . . . 1326Searches for Higgs Bosons (Figure 7) . . . . . . . . . . . . . . . . 1327 Searches for Higgs Bosons (Figure 8) . . . . . . . . . . . . . . . . 1327 Searches for Higgs Bosons (Figure 9) . . . . . . . . . . . . . . . . 1328Searches for Higgs Bosons (Figure 10) . . . . . . . . . . . . . . . . 1328Searches for Higgs Bosons (Figure 11) . . . . . . . . . . . . . . . . 1329 Searches for Higgs Bosons (Figure 12) . . . . . . . . . . . . . . . . 1329 Leptoquarks (Figure 1) . . . . . . . . . . . . . . . . . . . . . . 1330Axions (Figure 4) . . . . . . . . . . . . . . . . . . . . . . . . 1330Solar neutrinos Review (Figure 2) . . . . . . . . . . . . . . . . . 1331 Solar neutrinos Review (Figure 3) . . . . . . . . . . . . . . . . . 1331 CP Violation in K LDecays (Figure 1) . . . . . . . . . . . . . . . 1332 CP Violation in KLDecays (Figure 2) . . . . . . . . . . . . . . . 1332 D0– D0Mixing (Figure 1) . . . . . . . . . . . . . . . . . . . . . 1333 D0– D0Mixing (Figure 2) . . . . . . . . . . . . . . . . . . . . . 1333 B0– B0Mixing (Figure 2) . . . . . . . . . . . . . . . . . . . . . 1334 VcbandVubCKM Matrix Elements (Figure 1) . . . . . . . . . . . . 1334 VcbandVubCKM Matrix Elements (Figure 2) . . . . . . . . . . . . 1335 VcbandVubCKM Matrix Elements (Figure 3) . . . . . . . . . . . . 1335 Supersymmetry, Part II (Experiment, Figure 1) . . . . . . . . . . . 1336 Supersymmetry, Part II (Experiment, Figure 2) . . . . . . . . . . . 1336Supersymmetry, Part II (Experiment, Figure 3) . . . . . . . . . . . 1337Supersymmetry, Part II (Experiment, Figure 4) . . . . . . . . . . . 1337 Supersymmetry, Part II (Experiment, Figure 5) . . . . . . . . . . . 1338 Supersymmetry, Part II (Experiment, Figure 6) . . . . . . . . . . . 1338Dynamical Electroweak Symmetry Breaking (Figure 1) . . . . . . . . 1339 Color ﬁgures 1309 Electroweak model and constraints on new physics (p.131) 0.001 0.01 0.1 1 10 100 1000 Q [GeV]0.2250.2300.2350.2400.2450.250sin2θW^(Q) APVQweak APV ν-DISAFB Z-polecurrent future SM Figure 10.1: Scale dependence of the weak mixing angle deﬁned in the MSscheme [146]. The minimum of the curve corresponds to Q=MW, below which we switch to an eﬀective theory with the W±bosons integrated out, and where the β-function for the weak mixing angle changes sign. At the location of the Wboson mass and each fermion mass, there are also discontinuities arising from scheme dependent matching terms which are necessary to ensure that the various eﬀective ﬁeld theories within a given loop order describe the same physics. However, in the MSscheme these are very small numerically and barely visible in the ﬁgure provided one decouples quarks at Q=/hatwidemq(/hatwidemq). The width of the curve reﬂects the theory uncertainty from strong interaction eﬀects which is at the level of ±7×10−5[146]. Electroweak model and constraints on new physics (p.136) 140 150 160 170 180 190 mt [GeV]1000 500 200 100 50 20 10MH [GeV] excludedall data (90% CL) ΓΖ, σhad, Rl, Rq asymmetries MW low-energy mt Figure 10.2: One-standard-deviation (39.35%) uncertainties in MHas a function of mtfor various inputs, and the 90% CL region ( ∆χ2=4.605) allowed by all data. αs(MZ)=0.120 is assumed except for the ﬁts including the Zlineshape data. The 95% direct lower limit from LEP 2 is also shown. 1310 Color ﬁgures Electroweak model and constraints on new physics (p.136) 155 160 165 170 175 180 185 mt [GeV]80.3080.3580.4080.45MW [GeV]MH = 117 GeV MH = 200 GeV MH = 300 GeV MH = 500 GeVdirect (1 σ) indirect (1 σ) all data (90%) Figure 10.3: One-standard-deviation (39.35%) region in MWas a function of mtfor the direct and indirect data, and the 90% CL region ( ∆χ2=4.605) allowed by all data. The SM prediction as a function of MHis also indicated. The widths of theMHbands reﬂect the theoretical uncertainty from α(MZ). Electroweak model and constraints on new physics (p.138) -1.25 -1.00 -0.75 -0.50 -0.25 0.00 0.25 0.50 0.75 1.00 1.25 S-1.00-0.75-0.50-0.250.000.250.500.751.00T all: MH = 117 GeV all: MH = 340 GeV all: MH = 1000 GeVΓZ, σhad, Rl, Rq asymmetries MW ν scattering QW E 158 Figure 10.4: 1σconstraints (39.35 %) on SandTfrom various inputs combined with MZ.SandTrepresent the contributions of new physics only. (Uncertainties from mtare included in the errors.) The contours assume MH= 117 GeV except for the central and upper 90% CL contours allowed by all data, which are for MH= 340 GeV and 1000 GeV, respectively. Data sets not involving MWare insensitive to U. Due to higher order eﬀects, however, U= 0 has to be assumed in all ﬁts. αsis constrained using the τlifetime as additional input in all ﬁts. Color ﬁgures 1311 CKM quark-mixing matrix (p.149) γ γα αdm∆ Kε Kεsm∆ & dm∆ ubVβsin 2 (excl. at CL > 0.95) < 0β sol. w/ cos 2excluded at CL > 0.95 α β γ ρ-1.0 -0.5 0.0 0.5 1.0 1.5 2.0η -1.5-1.0-0.50.00.51.01.5 excluded area has CL > 0.95 Figure 11.2: Constraints on the ¯ ρ,¯ηplane. The shaded areas have 95% CL. CPviolation in meson decays (p.160) Figure 12.3: Summary of the results [20] of time-dependent analyses of b→q qsdecays, which are potentially sensitive to new physics. Subdominant corrections are expected to be smallest for the modes shown in green (darker). Results for ﬁnal states including K0mesons combine CP-conjugate KSandKLmeasurements. The ﬁnal state K+K−K0is not a CP eigenstate; the mixture of CP-even and CP-odd components is taken into account in obtaining an eﬀective value for ηfSf. Correlations between CfandSfare included when available. 1312 Color ﬁgures Neutrino mixing (p.165) 0.4 0.5 0.6 0.7 0.8 0.9 100.0010.0020.0030.0040.0050.006 )atmθ(22sin)4/c2| (eVatm2m∆|MINOS Best Fit MINOS 68% C.L. MINOS 90% C.L. SK 90% C.L. SK (L/E) 90% C.L. K2K 90% C.L.MINOS Preliminary Figure 13.1: The region of the atmospheri c oscillation parameters ∆ m2 atmand sin22θatmallowed by the SK, K2K, and MINOS data. The results of two diﬀerent analyses of the SK (“Super K”) data are shown [21]. Neutrino mixing (p.167) -110 1-410KamLAND 95% C.L. 99% C.L. 99.73% C.L. best fit Solar 95% C.L. 99% C.L. 99.73% C.L.best fit ⊙θ2tan)2 (eV⊙2m∆ Figure 13.3: Regions allowed by the “solar” neutrino oscillati on parameters by KamLAND and by solar neutrino experiments [28]. Color ﬁgures 1313 Neutrino mixing (p.167) Cl 95% Ga 95% νµ↔ντ νe↔νX 100 10–3 ∆m2 [eV2] 10–12 10–9 10–6 102 100 10–2 10–4 tan2θ CHOOZ Bugey CHORUS NOMAD CHORUS KARMEN2 PaloVerde νe↔ντ NOMAD νe↔νµ CDHSW NOMAD K2K KamLAND 95% SNO 95% Super-K 95% all solar 95%SuperK 90/99% All limits are at 90%CL unless otherwise notedLSND 90/99% MiniBooNE MINOS Figure 13.4: The regions of squared-mass splitting and mixing ang le favored or excluded by various experiments. This ﬁgure was contributed by H. Murayama (University of Californi a, Berkeley). References to the data used in the ﬁgure can be found at http://hitoshi.b erkeley.edu/neutrino/. 1314 Color ﬁgures Structure functions (p.191) 10-1110102103104105106 10-610-510-410-310-210-11xQ2 (GeV2) Figure 16.3: Kinematic domains in xandQ2probed by ﬁxed-target and collider experiments, shown together with the important constraints they make on the various parton distributions. Structure functions (p.191) 00.20.40.60.811.21.4 10-410-310-210-1 xx f(x) 00.20.40.60.811.21.4 10-410-310-210-1 xx f(x) Figure 16.4: Distributions of xtimes the unpolarized parton distributions f(x)( w h e r e f=uv,dv, u, d, s, c, b, g )a n dt h e i r associated uncertainties using the NNLO MRST2006 parameterization [13] at a scale µ2=2 0G e V2andµ2=1 0,000 GeV2. Color ﬁgures 1315 Big-Bang cosmology (p.220) WMAPSNLS Figure 19.2: Likelihood-based probability densities on the plane ΩΛ(i.e.,Ωvassuming w=−1) vs Ωm.T h ec o l o r e d Monte-Carlo points derive from WMAP [22] and show that the CMB alone requires a ﬂat universe Ωv+Ωm/similarequal1 if the Hubble constant is not too high. The SNe Ia results [28] very nearly constrain the orthogonal combination Ωv−Ωm. The intersection of these constraints is the most direct (but far from the only) piece of evidence favoring a ﬂat model with Ωm/similarequal0.25. Big-Bang cosmology (p.226) Figure 19.5: The galaxy power spectrum from the 2dFGRS, shown in dimensionless form, ∆2(k)∝k3P(k). The solid points with error bars show the power estimate. The window function correlates the results at diﬀerent kvalues, and also distorts the large-scale shape of the power spectrum An approx imate correction for the latter eﬀect has been applied. The solid and dashed lines show various CDM models, all assuming n= 1. For the case with non-negligible baryon content, a big-bang nucleosynthesis value of Ωbh2=0.02 is assumed, together with h=0.7. A good ﬁt is clearly obtained for Ωmh/similarequal0.2. 1316 Color ﬁgures Big-Bang nucleosynthesis (p.228) 3He/H p4He 23 4 5 6 7 8 9 10 10.01 0.02 0.03 0.005 CMBBBN Baryon-to-photon ratio η × 10−10Baryon density ΩBh2 D___ H0.24 0.230.250.260.27 10−410−3 10−5 10−9 10−1025 7Li/H pYp D/H pFigure 20.1: The abundances of4He, D,3He, and7Li as predicted by the stan- dard model of big-bang nucleosynthesis — the bands show the 95% CL range.Boxes indicate the observed light elementabundances (smaller boxes: ±2σstatis- tical errors; larger boxes: ±2σstatistical andsystematic errors). The narrow ver- tical band indicates the CMB measure oft h ec o s m i cb a r y o nd e n s i t y ,w h i l et h ew i d e rband indicates the BBN concordance range (both at 95% CL). The Cosmological Parameters (p.236) No Big Bang 12 0123 expandsforever −10123 23 closedSupernovae CMB ClustersSNe: Knop et al. (2003) CMB: Spergel et al. (2003) Clusters: Allen et al. (2002) ΩΛ ΩMopenflatrecollapseseventuallyFigure 21.1: This shows the preferred region in the Ω m–ΩΛplane from the compilation of supernovae data in Ref. 18, and also the complementary results comingfrom some other observations. [Courtesyof the Supernova Cosmology Project.] Color ﬁgures 1317 Cosmic microwave background (p.249) Figure 23.2: Band-power estimates from the WMAP , BOOMERANG, VSA, QUAD, CBI, and ACBAR experiments. Some of the low- /lscriptand high- /lscriptband-powers which have large error bars have been omitted. Note also that the widths of the /lscript-bands varies between experiments and have not been plo tted. This ﬁgure represent only a selection of available experimental results, with some other data-sets being of simila r quality. The multipole axis here is linear, so the Sachs-Wolfe plateau is hard to see. However, the acoustic peaks and damping region are very clearly observed, with no need for atheoretical curve to guide the eye. Cosmic microwave background (p.249) Figure 23.3: Cross power spectrum of the temperature anisotropies and E-mode polarization signal from WMAP [45], together with estimates from BOOMERANG, DASI, QUAD and CBI, which extend to higher /lscript. Note that the BOOMERANG bands are wider in /lscriptthan those of WMAP , while those of DASI are almost as wide as the features in the power spectrum. Also note that the y-axis here is not multiplied by the additional /lscript, which helps to show both the large and small angular scale features. 1318 Color ﬁgures Cosmic microwave background (p.250) Figure 23.4: Power spectrum of E-mode polarization from several diﬀe rent experiments, plotted along with the theoretical model using parameters which ﬁt the WMAP temperature and polarization data. Cosmic Rays (p.254) Figure 24.1: Major components of the primary cosmic radiation from Refs. [1–12]. The ﬁgure was created by P. Boyle and D. Muller. Color ﬁgures 1319 Cosmic Rays (p.259) Grigorov JACEE MGU TienShan Tibet07 Akeno CASA/MIA Hegra Flys Eye Agasa HiRes1HiRes2 Auger SD Auger hybrid Kascade E [eV]E2.7F(E) [GeV1.7 m−2 s−1 sr−1] AnkleKnee 2nd Knee 104105 103 10141015101310161017101810191020 Figure 24.9: The all-particle spectrum from air shower measurements. The shaded area shows the range of the direct cosmic ray spectrum measurements. Cosmic Rays (p.259) 10181019102010211024 102310251026 Energy (eV)HiRes 1,2, monocular Auger 2007E3dN/dE [m−2 sr−1 s−1 eV−2]AGASA Figure 24.10: Expanded view of the highest energy portion of the cosmic-ray spectrum. /squaresolid[87] (AGASA), ◦•[88] (HiRes1,2 monocular), ∗[ [89], [90]] (Auger). 1320 Color ﬁgures Jet Production in ppand ppInteractions (p.353) (GeV)TE10210)(nb/GeV)ηd T/(dEσ2d -810-710-610-510-410-310-210-110110210310 |<0.7) at 1.96 TeV,0.1<|y p CDF (p |<0.7)η at 1.8 TeV,0.1<| p CDF (p |<0.7)η at 1.8 TeV,0.1<| p D0 (p |<0.5)η at 630 GeV, | p D0 (p |<0.7)η at 546 GeV,0.1<| p CDF (p |<0.85)η at 630 GeV TeV, | p UA2 (p |<0.7)η at 630 GeV TeV, | p UA1 (p |=0)η R807 (pp at 45 GeV TeV, | |=0)η R807 (pp at 63 GeV TeV, | Figure 40.1: Inclusive diﬀerential jet cross sections plotted as a function of the jet tranverse energy. The CDF and D0 measurements use a cone algorithm of radius 0.7 for all results shown except for the CDF measurement at 1.96 TeV whichuses a k Talgorithm with a D parameter of 0.7. The cone/ kTresults should be similar if Rcone=D. UA1 (UA2) uses a non-iterative cone algorithm with a radius of 1.0 (1.3). Recent NLO QCD predictions (such as CTEQ6M) provide a good description of the CDF and D0 jet cross sections, Rept. on Prog. in Phys. 70, 89 (2007). Comparisons with the older cross sections are more diﬃcult due to the nature of the jet algorithms used. CDF: Phys. Rev. D75, 092006 (2007), Phys. Rev. D64, 032001 (2001), Phys. Rev. Lett. 70, 1376 (1993); D0: Phys. Rev. D64, 032003 (2001); UA2: Phys. Lett. B257 , 232 (1991); UA1: Phys. Lett. B172 , 461 (1986); R807 : Phys. Lett. B123 , 133 (1983). (Courtesy of J. Huston, Michigan State University, 2007) Direct γProduction in ppInteractions (p.353) (GeV/c) Tp10210)2(pb/GeV3/dpσ3Ed -710-610-510-410-310-210-110110210310 |<0.9)η at 1.96 TeV,| p D0 (p |<0.9)η at 1.8 TeV,| p CDF (p |<0.9)η at 1.8 TeV,| p D0 (p |<2.5)η at 1.8 TeV,1.6<| p D0 (p |<0.9)η at 630 GeV,| p D0 (p |<2.5)η at 630 GeV,1.6<| p D0 (p |<0.9)η at 630 GeV,| p CDF (p =0)η at 630 GeV TeV, p UA2 (p =0)η at 630 GeV TeV, p UA1 (p at 24.3 GeV TeV,<y>=0.4)p UA6 (p Figure 40.2: Isolated photon cross sections plotte d as a function of the photon transverse momentum. The errors are either statistical only (CDF, D0 (1.96 TeV), UA1, UA2, UA6) or unc orrelated (D0 1.8 TeV, 630 GeV). The data are generally in good agreement with NLO QCD predictions, albeit with a tendency for the data to be above (below) the theory for lower (large) transverse momenta, Phys. Rev. D59, 074007 (1999). D0: Phys. Lett. B639 , 151 (2006), Phys. Rev. Lett. 87, 251805 (2001); CDF: Phys. Rev. D65, 112003 (2002); UA6: Phys. Lett. B206 , 163 (1988); UA1: Phys. Lett. B209 , 385 (1988); UA2: Phys. Lett. B288 , 386 (1992). (Courtesy of J. Huston, Michigan State University, 2007) Color ﬁgures 1321 Plots of cross sections and related quantities (p.358) σandRine+e−Collisions 10-810-710-610-510-410-310-2 1 10 102σ[mb]ω ρφ ρ/primeJ/ψ ψ(2S) Υ Z 10-1110102103 1 10 102Rω ρφ ρ/primeJ/ψ ψ(2S)Υ Z √s[GeV] Figure 40.6: World data on the total cross section of e+e−→hadrons and the ratio R(s)=σ(e+e−→ hadrons, s )/σ(e+e−→µ+µ−,s).σ(e+e−→hadrons, s ) is the experimental cross section corrected for initial state radiation and electron-positron vertex loops, σ(e+e−→µ+µ−,s)=4πα2(s)/3s. Data errors are total below 2 GeV and statistical above 2 GeV. The curves are an educative guide: the broken one (green) is a naive quark-parton model prediction, and the solid one (red) is 3-loop pQCD prediction (see “Quantum Chromody namics” section of this Review ,E q .( 9 .12) or, f o rm o r ed e t a i l s ,K .G .C h e t y r k i n et al., Nucl. Phys. B586 , 56 (2000) (Erratum ibid.B634 , 413 (2002)). Breit-Wigner parameterizations of J/ψ,ψ(2S), and Υ(nS),n=1,2,3,4 are also shown. The full list of references to the original data and the details of the Rratio extraction from them can be found in [arXiv:hep-ph/0312114] . Corresponding co mputer-readable data ﬁles are available at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS (Protvino) and HEPDATA (Durham) Groups, August 2007. Corrections by P. Ja not (CERN) and M. Schmitt (Northwestern U.)) 1322 Color ﬁgures Plots of cross sections and related quantities (p.359) Rin Light-Flavor, Charm, and Beauty Threshold Regions 10-1110102 0.5 1 1.5 2 2.5 3Sum of exclusive measurementsInclusive measurements3l o o pp Q C D Naive quark modelu, d, s ρωφ ρ/prime 234567 3 3.5 4 4.5 5Mark-I Mark-I + LGWMark-II PLUTO DASPCrystal Ball BESJ/ψψ(2S) ψ3770ψ4040ψ4160 ψ4415c 2345678 9.5 10 10.5 11MD-1ARGUS CLEO CUSB DHHM Crystal Ball CLEO II DASP LENAΥ(1S) Υ(2S)Υ(3S) Υ(4S)bR √s[GeV] Figure 40.7: Rin the light-ﬂavor, charm, and beauty threshold regions. Data errors are total below 2 GeV and statistical above 2 GeV. The curves are the same as in Fig. 40.6. Note: CLEO data above Υ(4S) were not fully corrected for radiative eﬀects, and we retain them on the plot only for illustrative pur poses with a normalization factor of 0.8. The full list of references to the original data and the details of the Rratio extraction from them can be found in [arXiv:hep-ph/0312114] . The computer-readable data are available at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS (Protvino) and HEPDATA (Durham) Groups, August 2007) Color ﬁgures 1323 Plots of cross sections and related quantities (p.363) 10-410-310-210-1110102 1 10 102103104➚➘⇓ ⇓ ⇓Total cross sect ion (mb) ⇓ 10410310210 1.60.2 0.1 0.0 -0.1 -0.2⇓ 10410310210 1.6⇓ 10410310210 1.6p−(p)pΣ−p K∓pπ∓p γp γγ p−p π−pK−p√ sG e V √ sG e V√ sGeV√ sGeVpp π+p K+pRe(T) Im(T) Figure 40.10: Summary of hadronic, γp,a n dγγtotal cross sections, and ratio of the real to imaginary parts of the forward hadronic amplitudes. Corresponding com puter-readable data ﬁles may be found at http://pdg.lbl.gov/current/xsect/ . (Courtesy of the COMPAS group, IHEP, Protvino, August 2005) 1324 Color ﬁgures The Mass and Width of the Wboson (p.386) 00.250.50.751 80 80.2 80.4 80.6 80.8 81Entries 0 80.0 81.0 MW[GeV ]ALEPH 80.440 ±0.051 DELPHI 80.336 ±0.067 L3 80.270 ±0.055 OPAL 80.415 ±0.053 LEP2 preliminary 80.376 ±0.033 χ2/dof = 49 / 41 CDF 80.418 ±0.042 D∅ 80.483 ±0.084 Tevatron [Run-1/2 ] 80.430 ±0.040 χ2/dof = 0.6 / 2 Overall average 80.398 ±0.025 Figure 1: Measurements of the W-boson mass by the LEP and Tevatron experiments. The Mass and Width of the Wboson (p.386) 00.250.50.751 1.6 1.8 2 2.2 2.4Entries 0 1.5 2.0 2.5 ΓW[GeV ]ALEPH 2.14 ±0.11 DELPHI 2.39 ±0.17 L3 2.24 ±0.15 OPAL 2.00 ±0.14 LEP2 preliminary 2.196 ±0.083 χ2/dof = 37 / 33 CDF 2.035 ±0.064 D∅ preliminary 2.10 ±0.11 Tevatron [Run-1/2 ] 2.049 ±0.058 χ2/dof = 4.8 / 6 2.097 ±0.046 Figure 2: Measurements of the W-boson width by the LEP and Tevatron experiments. Color ﬁgures 1325 Searches for Higgs Bosons (p.416) 110102103 100 120 140 160 180 200qq → WH qq → ZHgg → H bb → H gg,qq → ttHqq → qqH mH [GeV ]σ [fb]SM Higgs production TeV II TeV4LHC Higgs working group Figure 1: SM Higgs production cross sections for p pcollisions at 1.96 TeV [26]. Searches for Higgs Bosons (p.416) 102103104105 100 200 300 400 500qq → WH qq → ZHgg → H bb → H qb → qtHgg,qq → ttHqq → qqH mH [GeV ]σ [fb]SM Higgs production LHC TeV4LHC Higgs working group Figure 2: SM Higgs production cross sections for ppcollisions at 14 TeV [26]. 1326 Color ﬁgures Searches for Higgs Bosons (p.417) 10-210-11 20 40 60 80 100 120 mH(GeV/c2)95% CL limit on ξ2 LEP √s = 91-210 GeV Observed Expected for background Figure 5: The 95% conﬁdence level upper bound on the ratio ξ2=(gHZZ/gSM HZZ)2[15]. The solid line indicates the observed limit, and the dashed line indicates the median limit expect ed in the absence of a Higgs boson signal. The dark and light shaded bands around the expected limit line correspond to the 68% and 95% probability bands, indicating the range of statistical ﬂuctuations of the expected outcomes. The horizo ntal line corresponds to the Sta ndard Model coupling. Standard Model Higgs boson decay branching fractions are assumed. Searches for Higgs Bosons (p.419) 110102 110 120 130 140 150 160 170 180 190 200110102 mH(GeV/c2)95% CL Limit/SMTevatron Run II Preliminary, L=0.9-1.9 fb-1 D∅ ExpectedCDF Expected Tevatron Expected Tevatron ObservedLEP Limit SM Figure 6: Upper bound on the SM Higgs boson cross section obt ained by combining CDF and DØ search results, as a function of the mass of the Higgs boson sought. The limits are shown as a multiple of the SM cross section. The ratios ofdiﬀerent production and decay modes are assumed to be as predicted by the SM. The solid curve shows the observed upperbound, the dashed black curve shows the median expected upper bound assuming no signal is present, and the colored bands show the 68% and 95% probability bands around the expected upper bound. The CDF and DØ combined expected limits are also shown separately. See Ref. 59 for details and status of these results. Color ﬁgures 1327 Searches for Higgs Bosons (p.423) 110 0 20 40 60 80 100 120 140110 mh (GeV/c2)tanβ Excluded by LEP Theoretically Inaccessiblemh-max Figure 7: The MSSM exclusion contours, at 95% C.L. (light-green) and 99.7% CL (dark-green), obtained by LEP for the CPC m h-max benchmark scenario, with mt= 174 .3 GeV. The ﬁgure shows the exclude d and theoretically inaccessible regions in the ( mh,tanβ) projection. The upper edge of the theoretically allowed region is sensitive to the top quark mass; it is indicated, from left to right, for mt= 169.3, 174.3, 179.3 and 183.0 GeV. The dashed lines indicate the boundaries of the regions which are expected to be excluded on the basis of Monte Carlo simulations with no signal (from Ref. 16). Searches for Higgs Bosons (p.424) 110102 100 120 140 160 180 200 220 240 mφ (GeV/c2)95% C.L. Limit on σ×BR (pb)Tevatron Run II Preliminary CDF bbb Observed Limit 1 fb-1 CDF bbb Expected Limit D∅ bbb Observed Limit 0.3 fb-1 D∅ bbb Expected Limit D∅ ττ Observed Limit 1 fb-1 D∅ ττ Expected Limit CDF ττ Observed Limit 1.8 fb-1 CDF ττ Expected Limit Figure 8: The 95% C.L. limits on the production cross section times the relevant decay branching ratios for the Tevatron searches for φ→b¯bandφ→τ+τ−. The observed limits are indicated with solid lines, and the expected limits are indicated with dashed lines. The limits are to be compared with the sum of signal predictions for Higgs boson with similar masses.The decay widths of the Higgs bosons are assumed to be much smaller than the experimental resolution. 1328 Color ﬁgures Searches for Higgs Bosons (p.425) 100 120 140 160 180 200 220 240020406080100 LEP 2LEP 2 mA (GeV/c2)no mixing no mixingmhmax-tanβCDFCDF DØDØµ<0µ<0 Tevatron Preliminary MSSM Higgs → ττ 95% CL Exclusion DØ (1.0 fb -1) CDF (1.8 fb-1) Figure 9: The 95% C.L. MSSM exclusion contours obtained by CDF and DØ in the H→τ+τ−searches in the no-mixing benchmark scenario with µ=−200 GeV, projected onto the ( mA,tanβ) plane [118,119]. The Tevatron limits for the mh-max scenario are nearly the same as in the no-mixing scenario. Also shown are the regions excluded by LEP searches [16], separately for the mh-max scenario (darker shading) and the no-mixing scenario, (lighter shading). The LEP limits are shown for a top quark mass of 174.3 GeV (the Tevatron results are not sensitive to the precise value of the top mass). Searches for Higgs Bosons (p.427) 110 0 20 40 60 80 100 120 140110 mH1 (GeV/c2)tanβ Excluded by LEP Theoretically Inaccessible CPX Figure 10: The MSSM exclusion contours, at 95% C.L. (light-green) and 99.7% CL (dark-green), obtained by LEP for a CPV scenario, called CPX, speciﬁed by |At|=|Ab|= 1000 GeV, φA=φm˜g=π/2,µ=2T e V , MSUSY= 500 GeV [16]. Here, mt= 174 .3 GeV. The ﬁgure shows the excluded and th eoretically inaccessible regions in the ( mH1,tanβ) projection. The dashed lines indicate the boundaries of the regions whic h are expected to be excluded on the basis of simulations with no signal. Color ﬁgures 1329 Searches for Higgs Bosons (p.428) βtan 10-11 10 102)2c (GeV/±Hm 6080100120140160 6080100120140160 LEP (ALEPH, DELPHI, L3 and OPAL) onlys c→± or Hντ→±Assuming HTheoretically inaccessible Theoretically inaccessibleExpected Limit Expectedσ 1 ±SM CDF Run II Excluded LEP ExcludedExpected Limit Expected Limitσ 1 ± CDF Run II Excluded LEP Excluded Figure 11: Summary of the 95% C.L. exclusions in the ( mH+,t a nβ) plane obtained by LEP [158] and CDF [177]. The benchmark scenario parameters used to interpret the CDF results are very close to those of the mmax hscenario, and mtis assumed to be 175 GeV. The full lines indicate the median limits expected in the absence of a H±signal, and the horizontal hatching represents the ±1σbands about this expectation. Searches for Higgs Bosons (p.429) Figure 12: The 95% C.L. exclusion limits on the masses and couplings to leptons of right- and left-handed doubly-charged Higgs bosons, obtained by LEP and Tevatron experiments (from Ref. 185). 1330 Color ﬁgures Leptoquarks (p.454) Figure 1: Limits on two typical ﬁrst-generation scalar leptoqu ark states in the mass-couplin g plane. The upper ﬁgure is for a weak-isodoublet, weak-hypercharge 7 /6, 3B+L= 0 leptoquark state, while the lower ﬁgure for a weak-isosinglet, weak-hypercharge −1/3, 3B+L=2s t a t e . Axions (p.466) Figure 4: Exclusion region reported from the microwave cavity experiments RBF and UF [75] and ADMX [76]. A local dark-matter density of 450 MeV cm−3is assumed. Color ﬁgures 1331 Solar Neutrinos Review (p.535) )-1 s-2 cm6 10× (eφ0 0.5 1 1.5 2 2.5 3 3.5)-1 s-2 cm6 10× (τµφ 0123456 68% C.L.CCSNOφ 68% C.L.NCSNOφ 68% C.L.ESSNOφ 68% C.L.ESSKφ 68% C.L.SSMBS05φ 68%, 95%, 99% C.L.τµNCφ Figure 2: Fluxes of8B solar neutrinos, φ(νe), and φ(νµorτ), deduced from the SNO’s charged-current (CC), νeelastic scattering (ES), and neutral-current (NC) results for th e salt phase measurement [11]. The Super-Kamiokande ES ﬂux is from Ref. [36]. The BS05(OP) standard solar model prediction [13] is also shown. The bands represent the 1 σerror. The contours show the 68%, 95%, and 99% joint probability for φ(νe)a n d φ(νµorτ). This ﬁgure is taken from Ref. 11. Solar Neutrinos Review (p.536) Figure 3: Allowed regions of neutrino-oscillati on parameters from the KamLAND 766 ton ·yr exposure ¯ νedata [10]. The LMA region from solar-neutrino experiments [9] is also shown. This ﬁgure is taken from Ref. [10]. 1332 Color ﬁgures CPViolation in KLDecays (p.742) 0.515φ+ _ (degrees) mKL - m KS (1010 hs-1)0.520 0.525 0.530 0.535 0.540384042444648 c ed bag f c d e fj Figure 1: φ+−vs ∆mfor experiments which do not assume CPT invariance. ∆ mmeasurements appear as vertical bands spanning ∆ m±1σ, cut near the top and bottom to aid the eye. Most φ+−measurements appear as diagonal bands spanning φ+−±σφ. Data are labeled by letters: “b”–FNAL KTeV, “c”–CERN CPLEAR, “d”–FNAL E773, “e”–FNAL E731, “f”–CERN, “g”–CERN NA31, and are cited in Table 1. The narrow band “j” shows φSW. The ellipse “a” shows the χ2=1 contour of the ﬁt result. CPViolation in KLDecays (p.743)φ+ _ (degrees) 384042444648 0.888τKs (10-10 s)0.892 0.896 0.900 0.904hi g f c d eab j Figure 2: φ+−vsτS.τSmeasurements appear as vertical bands spanning τS±1σ, some of which are cut near the top and bottom to aid the eye. Most φ+−measurements appear as diagonal or horizontal bands spanning φ+−±σφ.D a t a a r e l a b e l e d by letters: “b”–FNAL KTeV, “c”–CERN CPLEAR, “d”–FNAL E773, “e”–FNAL E731, “f”–CERN, “g”–CERN NA31,“h”–CERN NA48, “i”–CERN NA31, and are cited in Table 1. The narrow band “j” shows φ SW. The ellipse “a” shows the ﬁt result’s χ2=1c o n t o u r . Color ﬁgures 1333 D0– D0Mixing (p.788) Figure 1: Two-dimensional 1 σ-5σcontours for ( x, y) from measurements of D0→K+/lscriptν,h+h−,K+π−,K+π−π0, K+π−π+π−,a n d K0 Sπ+π−decays, and double-tagged branching fractions measured at the ψ(3770) resonance (from HFAG [10]) . D0– D0Mixing (p.789) Figure 2: Two-dimensional 1 σ-5σcontours for ( |q/p|,Arg(q/p)) from measurements of D0→K+/lscriptν,h+h−,K+π−, K+π−π0,K+π−π+π−,a n d K0 Sπ+π−decays, and double-tagged branching fractions measured at the ψ(3770) resonance (from HFAG [10]) . 1334 Color ﬁgures B0– B0Mixing (p.918) -1012 -1012 -1012 0 5 10 15 20 25 30Bs oscillation ampl itude data ± 1 σ 95% CL limit 17.2 ps-11.645 σ sensitivity 31.0 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)CDF2 observation (2006)December 2007 data ± 1 σ 95% CL limit 16.1 ps-11.645 σ sensitivity 27.3 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)D0 evidence (2007, preliminary) ∆ms (ps-1)data ± 1 σ 95% CL limit 14.6 ps-11.645 σ sensitivity 18.3 ps-1data ± 1.645 σ data ± 1.645 σ (stat only)Average of all others (1997-2004) Figure 2: Combined measurements of the B0 soscillation amplitude as a function of ∆ ms.T o p :C D Fr e s u l tb a s e do nR u n II data, published in 2006 [19]. Middle: Average of all preliminary DØ results available at the end of 2007 [21]. Bottom:Average of all other results (mainly from LEP and SLD) published between 1997 and 2004. All measurements are dominated by statistical uncertainties. Neighboring points are statistically correlated. VcbandVubCKM Matrix Elements (p.953) 2 1Aρ0.0 0.5 1.0 1.5 2.0310⋅|cbF(1)|V 30354045ALEPH OPAL (part.reco.) OPAL (excl.) DELPHI (part.reco.) BELLE CLEO BABAR B0 DELPHI (excl.) BABAR B+ Average Figure 1: Measurements of |Vcb|F(1) vs. ρ2 A1are shown as ∆χ2= 1 ellipses. The curves (central value, ±1σand±2σ) correspond to the measurement of the total rate Γ( B→D∗/lscript ν/lscript) from Ref. 22. Color ﬁgures 1335 VcbandVubCKM Matrix Elements (p.959) Figure 2: Fit results from global moment ﬁts in the kinetic scheme [58]. The ∆χ2= 1 curves for separate ﬁts to B→Xsγ moments and B→Xc/lscript ν/lscriptmoments are shown along with the combined ﬁt. VcbandVubCKM Matrix Elements (p.962) )2 (GeV2Unfolded q0 5 10 15 20 252) / 2 GeV2B(q∆ 02468101214161820-610× ISGW2 LCSR FNAL HPQCD BK Fit to DATA DATA Figure 3: The diﬀerential branching fraction versus q2from BaBar [126] with several theoretical predictions overlaid. 1336 Color ﬁgures Supersymmetry, Part II (Experiment) (p.1230) 020406080100 50 60 70 80 90 100 Mµ (GeV/c2)Mχ (GeV/c2) ˜µ˜ µ˜RR+- (*): B( χ1µ)=1(*)√s = 183-208 GeVADLO Excluded at 95 % CL(µ=-200 GeV, tan β=1.5)Observed Expected Figure 1: Region in the ( m˜µR,m˜χ0 1) plane excluded by the searches for smuons at LEP. Supersymmetry, Part II (Experiment) (p.1231) 4648505254 1 10Higgsm0 ≤ 1 TeV/c2 mtop = 178 GeV/c2 Charginos (large m0) Higgs Sleptons{ } in the corridorwith LEP Combined Results Excluded at 95 % C.L.(mtop = 175 GeV/c2) tanβmχ (GeV/c2) 25 Figure 2: Lower mass limit for the lightest neutralino as a function of tan β, inferred in the conventional scenario from searches at LEP for charginos, sleptons, and neutral Higgs bosons. Color ﬁgures 1337 Supersymmetry, Part II (Experiment) (p.1234) Gluino Mass (GeV)0 100 200 300 400 500 600Squark Mass (GeV) 0100200300400500600-1DØ Preliminary, 0.96 fb <0µ=0, 0=3, AβtanUA1 UA2 LEPCDF IBDØ IA DØ IBno mSUGRA solution Figure 3: Region in the ( m˜g,m˜q) plane excluded by DØ and by earlier exper iments. The red curve corresponds to the nominal scale and PDF choices. The yellow band represents the uncertainty associated with these choices. The blue curvesrepresent the indirect limits inferred fro m the LEP chargino and slepton searches. Supersymmetry, Part II (Experiment) (p.1234) )2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300CDF Run II Preliminary-1L=1.4 fb MET+jets inclusive <0µ=5, β =0, tan0A no mSUGRA solution)10χ∼) < m(τ∼m( )sleptonsLEP (M ) 1+χ∼ LEP (Mobserved limit 95% C.L. expected limitTheoretical uncertainties included in the calculation of the limit )2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300 )2 (GeV/c0M0 100 200 300 400 500 600)2 (GeV/c1/2M 050100150200250300 no mSUGRA solution)10χ∼) < m(τ∼m( )sleptonsLEP (M ) 1+χ∼ LEP (M Figure 4: Region in the ( m0,m1/2) plane excluded by CDF and by the LEP experiments. The nearly horizontal black lines are the iso-mass curves for gluinos corresponding to masses of 150, 300, 450 and 600 GeV. The other lines are iso-mass curvesfor squarks, corresponding to masses of 150, 300, 450 and 600 GeV. 1338 Color ﬁgures Supersymmetry, Part II (Experiment) (p.1235) (GeV)t~m60 80 100 120 140 160 (GeV)0 1χ∼m 020406080100c + moχ∼ = mt~m oχ∼ + mb + m W = Mt~mo = 56θ LEP o = 0θ LEP CDF RunI RunI∅D -1CDF RunII 295 pb -1 RunII 360 pb∅D Observed Expected DØ RunII Preliminary -1995 pb Figure 5: Region in the ( m˜t,m˜χ0 1) plane excluded by DØ and by earlier experiments. The solid curve corresponds to the nominal scale and PDF choices. The yellow band represents the uncertainty associated with these choices. Supersymmetry, Part II (Experiment) (p.1235) Chargino Mass (GeV)100 110 120 130 140 150 160 BR(3l) (pb)×) 20χ∼ 1±χ∼(σ 00.10.20.30.40.5) 20χ∼)>M(l~); M( 10χ∼2M(≈) 20χ∼M(≈) 1±χ∼M( >0, no slepton mixingµ=3, βtan-1DØ Run II Preliminary, 0.9-1.7 fb LEP3l-maxheavy-squarks 0large-mObserved Limit Expected Limit Chargino Mass (GeV)100 110 120 130 140 150 160 BR(3l) (pb)×) 20χ∼ 1±χ∼(σ 00.10.20.30.40.5 Figure 6: Upper limit from DØ on the product of cross section times branching ratio into three leptons for the associated ˜χ±˜χ0 2production at the Tevatron. The “3l-max” theoretical curve corresponds to the hypotheses detailed in the text. Color ﬁgures 1339 Dynamical Electroweak Symmetry Breaking (p.1259) ) (GeV)TρM(160 180 200 220) (GeV)TπM( 6080100120(a) = 500 GeVVM-1DØ, 388 pb production thresholdTπ W production thresholdTπ Tπ Expected Exclusion (NN) Expected Exclusion (Cut-based) ) (GeV)TρM(160 180 200 220) (GeV)TπM( 6080100120(b) = 500 GeVVM-1DØ, 388 pb production thresholdTπ W production thresholdTπ Tπ Excluded Region (NN) Excluded Region (Cut-based) Figure 1: Search for a light technirho decaying to W±and a πT, and in which the πTdecays to two jets including at least onebquark [18]. Expected region of exclusion (a) and excluded region (b) at the 95% C.L. in the M(ρT),M(πT)p l a n e forρT→WπT→eν b¯b(¯c) production with MV= 500 GeV. Kinematic thresholds from WπTandπTπTare shown on the ﬁgures. 1340